diff --git a/.gitattributes b/.gitattributes
index a6344aac8c09253b3b630fb776ae94478aa0275b..2c271c0daeb5a7a7042fc8bf17ebf42ebc0bd952 100644
--- a/.gitattributes
+++ b/.gitattributes
@@ -33,3 +33,7 @@ saved_model/**/* filter=lfs diff=lfs merge=lfs -text
*.zip filter=lfs diff=lfs merge=lfs -text
*.zst filter=lfs diff=lfs merge=lfs -text
*tfevents* filter=lfs diff=lfs merge=lfs -text
+*.png filter=lfs diff=lfs merge=lfs -text
+*.jpg filter=lfs diff=lfs merge=lfs -text
+*.jpeg filter=lfs diff=lfs merge=lfs -text
+*.gif filter=lfs diff=lfs merge=lfs -text
diff --git a/.gitignore b/.gitignore
new file mode 100644
index 0000000000000000000000000000000000000000..894a878ce6a2b10524e275e602a3551c94e38706
--- /dev/null
+++ b/.gitignore
@@ -0,0 +1,11 @@
+*.png
+*.gif
+# filetypes
+*.pyc
+*.mexa64
+*/output/*
+*/output*/*
+*~
+*.so
+#*.ipynb
+ProposalNetwork/proposals/figs/*
\ No newline at end of file
diff --git a/.gitmodules b/.gitmodules
new file mode 100644
index 0000000000000000000000000000000000000000..41c76b8a75beb7353e2a20ce8891c89fddedc72d
--- /dev/null
+++ b/.gitmodules
@@ -0,0 +1,6 @@
+[submodule "GroundingDINO"]
+ path = GroundingDINO
+ url = https://github.com/AndreasLH/GroundingDINO
+[submodule "sam-hq"]
+ path = sam-hq
+ url = https://github.com/SysCV/sam-hq.git
diff --git a/Dockerfile b/Dockerfile
new file mode 100644
index 0000000000000000000000000000000000000000..d75c982d0e90509005fb45a6c5dbf29eb9583d50
--- /dev/null
+++ b/Dockerfile
@@ -0,0 +1,32 @@
+# Base image, have to use the full version to use the git features
+FROM python:3.10
+# https://huggingface.co/docs/hub/spaces-sdks-docker-first-demo
+
+# RUN apt-get install -y git
+
+WORKDIR /code
+COPY ./requirements.txt /code/requirements.txt
+COPY ./pre-requirements.txt /code/pre-requirements.txt
+COPY ./GroundingDINO /code/GroundingDINO
+COPY ./sam-hq /code/sam-hq
+
+RUN pip install --no-cache-dir -r /code/pre-requirements.txt
+RUN pip install --no-cache-dir -r /code/requirements.txt
+
+# Set up a new user named "user" with user ID 1000
+RUN useradd -m -u 1000 user
+
+# Switch to the "user" user
+USER user
+
+# Set home to the user's home directory
+ENV HOME=/home/user \
+ PATH=/home/user/.local/bin:$PATH
+
+# Set the working directory to the user's home directory
+WORKDIR $HOME/app
+
+# Copy the current directory contents into the container at $HOME/app setting the owner to the user
+COPY --chown=user . $HOME/app
+
+CMD ["python", "app.py"]
\ No newline at end of file
diff --git a/GroundingDINO/.asset/cat_dog.jpeg b/GroundingDINO/.asset/cat_dog.jpeg
new file mode 100644
index 0000000000000000000000000000000000000000..32d46b6a0e40d3b2cc47a4e9d7f985a4747417e8
--- /dev/null
+++ b/GroundingDINO/.asset/cat_dog.jpeg
@@ -0,0 +1,3 @@
+version https://git-lfs.github.com/spec/v1
+oid sha256:f056b63ab86ac8c83471316351e0df5fcc33ce21160f0e041a12d8a80c4eea8f
+size 123411
diff --git a/GroundingDINO/.gitignore b/GroundingDINO/.gitignore
new file mode 100644
index 0000000000000000000000000000000000000000..a4eb4d16de165f3554080979a95c0abf46bc5b93
--- /dev/null
+++ b/GroundingDINO/.gitignore
@@ -0,0 +1,145 @@
+# IDE
+.idea/
+.vscode/
+# Byte-compiled / optimized / DLL files
+__pycache__/
+*.py[cod]
+*$py.class
+
+# C extensions
+*.so
+
+# Distribution / packaging
+.Python
+build/
+develop-eggs/
+dist/
+downloads/
+eggs/
+.eggs/
+lib/
+lib64/
+parts/
+sdist/
+var/
+wheels/
+pip-wheel-metadata/
+share/python-wheels/
+*.egg-info/
+.installed.cfg
+*.egg
+MANIFEST
+
+# PyInstaller
+# Usually these files are written by a python script from a template
+# before PyInstaller builds the exe, so as to inject date/other infos into it.
+*.manifest
+*.spec
+
+# Installer logs
+pip-log.txt
+pip-delete-this-directory.txt
+
+# Unit test / coverage reports
+htmlcov/
+.tox/
+.nox/
+.coverage
+.coverage.*
+.cache
+nosetests.xml
+coverage.xml
+*.cover
+*.py,cover
+.hypothesis/
+.pytest_cache/
+
+# Translations
+*.mo
+*.pot
+
+# Django stuff:
+*.log
+local_settings.py
+db.sqlite3
+db.sqlite3-journal
+
+# Flask stuff:
+instance/
+.webassets-cache
+
+# Scrapy stuff:
+.scrapy
+
+# Sphinx documentation
+docs/_build/
+
+# PyBuilder
+target/
+
+# Jupyter Notebook
+.ipynb_checkpoints
+
+# IPython
+profile_default/
+ipython_config.py
+
+# pyenv
+.python-version
+
+# pipenv
+# According to pypa/pipenv#598, it is recommended to include Pipfile.lock in version control.
+# However, in case of collaboration, if having platform-specific dependencies or dependencies
+# having no cross-platform support, pipenv may install dependencies that don't work, or not
+# install all needed dependencies.
+#Pipfile.lock
+
+# PEP 582; used by e.g. github.com/David-OConnor/pyflow
+__pypackages__/
+
+# Celery stuff
+celerybeat-schedule
+celerybeat.pid
+
+# SageMath parsed files
+*.sage.py
+
+# Environments
+.env
+.venv
+env/
+venv/
+ENV/
+env.bak/
+venv.bak/
+
+# Spyder project settings
+.spyderproject
+.spyproject
+
+# Rope project settings
+.ropeproject
+
+# mkdocs documentation
+/site
+
+# mypy
+.mypy_cache/
+.dmypy.json
+dmypy.json
+
+# Pyre type checker
+.pyre/
+
+# vscode
+.vscode/
+output/
+outputs/
+subs/
+logs/
+
+grounding/config/configs
+grounding/version.py
+
+vis/
+tmp/
\ No newline at end of file
diff --git a/GroundingDINO/Dockerfile b/GroundingDINO/Dockerfile
new file mode 100644
index 0000000000000000000000000000000000000000..cbdd5e8d4207580c975f8232ccc7e2c765801794
--- /dev/null
+++ b/GroundingDINO/Dockerfile
@@ -0,0 +1,35 @@
+FROM pytorch/pytorch:2.1.2-cuda12.1-cudnn8-runtime
+ARG DEBIAN_FRONTEND=noninteractive
+
+ENV CUDA_HOME=/usr/local/cuda \
+ TORCH_CUDA_ARCH_LIST="6.0 6.1 7.0 7.5 8.0 8.6+PTX" \
+ SETUPTOOLS_USE_DISTUTILS=stdlib
+
+RUN conda update conda -y
+
+# Install libraries in the brand new image.
+RUN apt-get -y update && apt-get install -y --no-install-recommends \
+ wget \
+ build-essential \
+ git \
+ python3-opencv \
+ ca-certificates && \
+ rm -rf /var/lib/apt/lists/*
+
+# Set the working directory for all the subsequent Dockerfile instructions.
+WORKDIR /opt/program
+
+RUN git clone https://github.com/IDEA-Research/GroundingDINO.git
+
+RUN mkdir weights ; cd weights ; wget -q https://github.com/IDEA-Research/GroundingDINO/releases/download/v0.1.0-alpha/groundingdino_swint_ogc.pth ; cd ..
+
+RUN conda install -c "nvidia/label/cuda-12.1.1" cuda -y
+ENV CUDA_HOME=$CONDA_PREFIX
+
+ENV PATH=/usr/local/cuda/bin:$PATH
+
+RUN cd GroundingDINO/ && python -m pip install .
+
+COPY docker_test.py docker_test.py
+
+CMD [ "python", "docker_test.py" ]
\ No newline at end of file
diff --git a/GroundingDINO/LICENSE b/GroundingDINO/LICENSE
new file mode 100644
index 0000000000000000000000000000000000000000..f1460f5e6ad1e90abb720a1536a46e3d057686a9
--- /dev/null
+++ b/GroundingDINO/LICENSE
@@ -0,0 +1,201 @@
+ Apache License
+ Version 2.0, January 2004
+ http://www.apache.org/licenses/
+
+ TERMS AND CONDITIONS FOR USE, REPRODUCTION, AND DISTRIBUTION
+
+ 1. Definitions.
+
+ "License" shall mean the terms and conditions for use, reproduction,
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+ 5. Submission of Contributions. Unless You explicitly state otherwise,
+ any Contribution intentionally submitted for inclusion in the Work
+ by You to the Licensor shall be under the terms and conditions of
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+ 6. Trademarks. This License does not grant permission to use the trade
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+ 7. Disclaimer of Warranty. Unless required by applicable law or
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+ 8. Limitation of Liability. In no event and under no legal theory,
+ whether in tort (including negligence), contract, or otherwise,
+ unless required by applicable law (such as deliberate and grossly
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+ liable to You for damages, including any direct, indirect, special,
+ incidental, or consequential damages of any character arising as a
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+ 9. Accepting Warranty or Additional Liability. While redistributing
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+ and charge a fee for, acceptance of support, warranty, indemnity,
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+ on Your own behalf and on Your sole responsibility, not on behalf
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+ defend, and hold each Contributor harmless for any liability
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+ of your accepting any such warranty or additional liability.
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+ END OF TERMS AND CONDITIONS
+
+ APPENDIX: How to apply the Apache License to your work.
+
+ To apply the Apache License to your work, attach the following
+ boilerplate notice, with the fields enclosed by brackets "[]"
+ replaced with your own identifying information. (Don't include
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+ Copyright 2023 - present, IDEA Research.
+
+ Licensed under the Apache License, Version 2.0 (the "License");
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+ You may obtain a copy of the License at
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+ Unless required by applicable law or agreed to in writing, software
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+ See the License for the specific language governing permissions and
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diff --git a/GroundingDINO/README.md b/GroundingDINO/README.md
new file mode 100644
index 0000000000000000000000000000000000000000..9674143b7416701211df89ae1da8f4ad43f3c65d
--- /dev/null
+++ b/GroundingDINO/README.md
@@ -0,0 +1,367 @@
+
+
+
+
+# :sauropod: Grounding DINO
+
+[](https://paperswithcode.com/sota/zero-shot-object-detection-on-mscoco?p=grounding-dino-marrying-dino-with-grounded) [](https://paperswithcode.com/sota/zero-shot-object-detection-on-odinw?p=grounding-dino-marrying-dino-with-grounded) \
+[](https://paperswithcode.com/sota/object-detection-on-coco-minival?p=grounding-dino-marrying-dino-with-grounded) [](https://paperswithcode.com/sota/object-detection-on-coco?p=grounding-dino-marrying-dino-with-grounded)
+
+
+**[IDEA-CVR, IDEA-Research](https://github.com/IDEA-Research)**
+
+[Shilong Liu](http://www.lsl.zone/), [Zhaoyang Zeng](https://scholar.google.com/citations?user=U_cvvUwAAAAJ&hl=zh-CN&oi=ao), [Tianhe Ren](https://rentainhe.github.io/), [Feng Li](https://scholar.google.com/citations?user=ybRe9GcAAAAJ&hl=zh-CN), [Hao Zhang](https://scholar.google.com/citations?user=B8hPxMQAAAAJ&hl=zh-CN), [Jie Yang](https://github.com/yangjie-cv), [Chunyuan Li](https://scholar.google.com/citations?user=Zd7WmXUAAAAJ&hl=zh-CN&oi=ao), [Jianwei Yang](https://jwyang.github.io/), [Hang Su](https://scholar.google.com/citations?hl=en&user=dxN1_X0AAAAJ&view_op=list_works&sortby=pubdate), [Jun Zhu](https://scholar.google.com/citations?hl=en&user=axsP38wAAAAJ), [Lei Zhang](https://www.leizhang.org/):email: .
+
+
+[[`Paper`](https://arxiv.org/abs/2303.05499)] [[`Demo`](https://huggingface.co/spaces/ShilongLiu/Grounding_DINO_demo)] [[`BibTex`](#black_nib-citation)]
+
+
+PyTorch implementation and pretrained models for Grounding DINO. For details, see the paper **[Grounding DINO: Marrying DINO with Grounded Pre-Training for Open-Set Object Detection](https://arxiv.org/abs/2303.05499)**.
+
+## :sun_with_face: Helpful Tutorial
+
+- :grapes: [[Read our arXiv Paper](https://arxiv.org/abs/2303.05499)]
+- :apple: [[Watch our simple introduction video on YouTube](https://youtu.be/wxWDt5UiwY8)]
+- :blossom: [[Try the Colab Demo](https://colab.research.google.com/github/roboflow-ai/notebooks/blob/main/notebooks/zero-shot-object-detection-with-grounding-dino.ipynb)]
+- :sunflower: [[Try our Official Huggingface Demo](https://huggingface.co/spaces/ShilongLiu/Grounding_DINO_demo)]
+- :maple_leaf: [[Watch the Step by Step Tutorial about GroundingDINO by Roboflow AI](https://youtu.be/cMa77r3YrDk)]
+- :mushroom: [[GroundingDINO: Automated Dataset Annotation and Evaluation by Roboflow AI](https://youtu.be/C4NqaRBz_Kw)]
+- :hibiscus: [[Accelerate Image Annotation with SAM and GroundingDINO by Roboflow AI](https://youtu.be/oEQYStnF2l8)]
+- :white_flower: [[Autodistill: Train YOLOv8 with ZERO Annotations based on Grounding-DINO and Grounded-SAM by Roboflow AI](https://github.com/autodistill/autodistill)]
+
+
+
+
+
+
+## :sparkles: Highlight Projects
+
+- [Semantic-SAM: a universal image segmentation model to enable segment and recognize anything at any desired granularity.](https://github.com/UX-Decoder/Semantic-SAM),
+- [DetGPT: Detect What You Need via Reasoning](https://github.com/OptimalScale/DetGPT)
+- [Grounded-SAM: Marrying Grounding DINO with Segment Anything](https://github.com/IDEA-Research/Grounded-Segment-Anything)
+- [Grounding DINO with Stable Diffusion](demo/image_editing_with_groundingdino_stablediffusion.ipynb)
+- [Grounding DINO with GLIGEN for Controllable Image Editing](demo/image_editing_with_groundingdino_gligen.ipynb)
+- [OpenSeeD: A Simple and Strong Openset Segmentation Model](https://github.com/IDEA-Research/OpenSeeD)
+- [SEEM: Segment Everything Everywhere All at Once](https://github.com/UX-Decoder/Segment-Everything-Everywhere-All-At-Once)
+- [X-GPT: Conversational Visual Agent supported by X-Decoder](https://github.com/microsoft/X-Decoder/tree/xgpt)
+- [GLIGEN: Open-Set Grounded Text-to-Image Generation](https://github.com/gligen/GLIGEN)
+- [LLaVA: Large Language and Vision Assistant](https://github.com/haotian-liu/LLaVA)
+
+
+
+
+
+
+
+
+## :bulb: Highlight
+
+- **Open-Set Detection.** Detect **everything** with language!
+- **High Performance.** COCO zero-shot **52.5 AP** (training without COCO data!). COCO fine-tune **63.0 AP**.
+- **Flexible.** Collaboration with Stable Diffusion for Image Editting.
+
+
+
+
+## :fire: News
+- **`2023/07/18`**: We release [Semantic-SAM](https://github.com/UX-Decoder/Semantic-SAM), a universal image segmentation model to enable segment and recognize anything at any desired granularity. **Code** and **checkpoint** are available!
+- **`2023/06/17`**: We provide an example to evaluate Grounding DINO on COCO zero-shot performance.
+- **`2023/04/15`**: Refer to [CV in the Wild Readings](https://github.com/Computer-Vision-in-the-Wild/CVinW_Readings) for those who are interested in open-set recognition!
+- **`2023/04/08`**: We release [demos](demo/image_editing_with_groundingdino_gligen.ipynb) to combine [Grounding DINO](https://arxiv.org/abs/2303.05499) with [GLIGEN](https://github.com/gligen/GLIGEN) for more controllable image editings.
+- **`2023/04/08`**: We release [demos](demo/image_editing_with_groundingdino_stablediffusion.ipynb) to combine [Grounding DINO](https://arxiv.org/abs/2303.05499) with [Stable Diffusion](https://github.com/Stability-AI/StableDiffusion) for image editings.
+- **`2023/04/06`**: We build a new demo by marrying GroundingDINO with [Segment-Anything](https://github.com/facebookresearch/segment-anything) named **[Grounded-Segment-Anything](https://github.com/IDEA-Research/Grounded-Segment-Anything)** aims to support segmentation in GroundingDINO.
+- **`2023/03/28`**: A YouTube [video](https://youtu.be/cMa77r3YrDk) about Grounding DINO and basic object detection prompt engineering. [[SkalskiP](https://github.com/SkalskiP)]
+- **`2023/03/28`**: Add a [demo](https://huggingface.co/spaces/ShilongLiu/Grounding_DINO_demo) on Hugging Face Space!
+- **`2023/03/27`**: Support CPU-only mode. Now the model can run on machines without GPUs.
+- **`2023/03/25`**: A [demo](https://colab.research.google.com/github/roboflow-ai/notebooks/blob/main/notebooks/zero-shot-object-detection-with-grounding-dino.ipynb) for Grounding DINO is available at Colab. [[SkalskiP](https://github.com/SkalskiP)]
+- **`2023/03/22`**: Code is available Now!
+
+
+
+Description
+
+ Paper introduction.
+
+Marrying Grounding DINO and GLIGEN
+
+
+
+## :star: Explanations/Tips for Grounding DINO Inputs and Outputs
+- Grounding DINO accepts an `(image, text)` pair as inputs.
+- It outputs `900` (by default) object boxes. Each box has similarity scores across all input words. (as shown in Figures below.)
+- We defaultly choose the boxes whose highest similarities are higher than a `box_threshold`.
+- We extract the words whose similarities are higher than the `text_threshold` as predicted labels.
+- If you want to obtain objects of specific phrases, like the `dogs` in the sentence `two dogs with a stick.`, you can select the boxes with highest text similarities with `dogs` as final outputs.
+- Note that each word can be split to **more than one** tokens with different tokenlizers. The number of words in a sentence may not equal to the number of text tokens.
+- We suggest separating different category names with `.` for Grounding DINO.
+
+
+
+## :label: TODO
+
+- [x] Release inference code and demo.
+- [x] Release checkpoints.
+- [x] Grounding DINO with Stable Diffusion and GLIGEN demos.
+- [ ] Release training codes.
+
+## :hammer_and_wrench: Install
+
+**Note:**
+
+0. If you have a CUDA environment, please make sure the environment variable `CUDA_HOME` is set. It will be compiled under CPU-only mode if no CUDA available.
+
+Please make sure following the installation steps strictly, otherwise the program may produce:
+```bash
+NameError: name '_C' is not defined
+```
+
+If this happened, please reinstalled the groundingDINO by reclone the git and do all the installation steps again.
+
+#### how to check cuda:
+```bash
+echo $CUDA_HOME
+```
+If it print nothing, then it means you haven't set up the path/
+
+Run this so the environment variable will be set under current shell.
+```bash
+export CUDA_HOME=/path/to/cuda-11.3
+```
+
+Notice the version of cuda should be aligned with your CUDA runtime, for there might exists multiple cuda at the same time.
+
+If you want to set the CUDA_HOME permanently, store it using:
+
+```bash
+echo 'export CUDA_HOME=/path/to/cuda' >> ~/.bashrc
+```
+after that, source the bashrc file and check CUDA_HOME:
+```bash
+source ~/.bashrc
+echo $CUDA_HOME
+```
+
+In this example, /path/to/cuda-11.3 should be replaced with the path where your CUDA toolkit is installed. You can find this by typing **which nvcc** in your terminal:
+
+For instance,
+if the output is /usr/local/cuda/bin/nvcc, then:
+```bash
+export CUDA_HOME=/usr/local/cuda
+```
+**Installation:**
+
+1.Clone the GroundingDINO repository from GitHub.
+
+```bash
+git clone https://github.com/IDEA-Research/GroundingDINO.git
+```
+
+2. Change the current directory to the GroundingDINO folder.
+
+```bash
+cd GroundingDINO/
+```
+
+3. Install the required dependencies in the current directory.
+
+```bash
+pip install -e .
+```
+
+4. Download pre-trained model weights.
+
+```bash
+mkdir weights
+cd weights
+wget -q https://github.com/IDEA-Research/GroundingDINO/releases/download/v0.1.0-alpha/groundingdino_swint_ogc.pth
+cd ..
+```
+
+## :arrow_forward: Demo
+Check your GPU ID (only if you're using a GPU)
+
+```bash
+nvidia-smi
+```
+Replace `{GPU ID}`, `image_you_want_to_detect.jpg`, and `"dir you want to save the output"` with appropriate values in the following command
+```bash
+CUDA_VISIBLE_DEVICES={GPU ID} python demo/inference_on_a_image.py \
+-c groundingdino/config/GroundingDINO_SwinT_OGC.py \
+-p weights/groundingdino_swint_ogc.pth \
+-i image_you_want_to_detect.jpg \
+-o "dir you want to save the output" \
+-t "chair"
+ [--cpu-only] # open it for cpu mode
+```
+
+If you would like to specify the phrases to detect, here is a demo:
+```bash
+CUDA_VISIBLE_DEVICES={GPU ID} python demo/inference_on_a_image.py \
+-c groundingdino/config/GroundingDINO_SwinT_OGC.py \
+-p ./groundingdino_swint_ogc.pth \
+-i .asset/cat_dog.jpeg \
+-o logs/1111 \
+-t "There is a cat and a dog in the image ." \
+--token_spans "[[[9, 10], [11, 14]], [[19, 20], [21, 24]]]"
+ [--cpu-only] # open it for cpu mode
+```
+The token_spans specify the start and end positions of a phrases. For example, the first phrase is `[[9, 10], [11, 14]]`. `"There is a cat and a dog in the image ."[9:10] = 'a'`, `"There is a cat and a dog in the image ."[11:14] = 'cat'`. Hence it refers to the phrase `a cat` . Similarly, the `[[19, 20], [21, 24]]` refers to the phrase `a dog`.
+
+See the `demo/inference_on_a_image.py` for more details.
+
+**Running with Python:**
+
+```python
+from groundingdino.util.inference import load_model, load_image, predict, annotate
+import cv2
+
+model = load_model("groundingdino/config/GroundingDINO_SwinT_OGC.py", "weights/groundingdino_swint_ogc.pth")
+IMAGE_PATH = "weights/dog-3.jpeg"
+TEXT_PROMPT = "chair . person . dog ."
+BOX_TRESHOLD = 0.35
+TEXT_TRESHOLD = 0.25
+
+image_source, image = load_image(IMAGE_PATH)
+
+boxes, logits, phrases = predict(
+ model=model,
+ image=image,
+ caption=TEXT_PROMPT,
+ box_threshold=BOX_TRESHOLD,
+ text_threshold=TEXT_TRESHOLD
+)
+
+annotated_frame = annotate(image_source=image_source, boxes=boxes, logits=logits, phrases=phrases)
+cv2.imwrite("annotated_image.jpg", annotated_frame)
+```
+**Web UI**
+
+We also provide a demo code to integrate Grounding DINO with Gradio Web UI. See the file `demo/gradio_app.py` for more details.
+
+**Notebooks**
+
+- We release [demos](demo/image_editing_with_groundingdino_gligen.ipynb) to combine [Grounding DINO](https://arxiv.org/abs/2303.05499) with [GLIGEN](https://github.com/gligen/GLIGEN) for more controllable image editings.
+- We release [demos](demo/image_editing_with_groundingdino_stablediffusion.ipynb) to combine [Grounding DINO](https://arxiv.org/abs/2303.05499) with [Stable Diffusion](https://github.com/Stability-AI/StableDiffusion) for image editings.
+
+## COCO Zero-shot Evaluations
+
+We provide an example to evaluate Grounding DINO zero-shot performance on COCO. The results should be **48.5**.
+
+```bash
+CUDA_VISIBLE_DEVICES=0 \
+python demo/test_ap_on_coco.py \
+ -c groundingdino/config/GroundingDINO_SwinT_OGC.py \
+ -p weights/groundingdino_swint_ogc.pth \
+ --anno_path /path/to/annoataions/ie/instances_val2017.json \
+ --image_dir /path/to/imagedir/ie/val2017
+```
+
+
+## :luggage: Checkpoints
+
+
+
+
+
+
+ name
+ backbone
+ Data
+ box AP on COCO
+ Checkpoint
+ Config
+
+
+
+
+ 1
+ GroundingDINO-T
+ Swin-T
+ O365,GoldG,Cap4M
+ 48.4 (zero-shot) / 57.2 (fine-tune)
+ GitHub link | HF link
+ link
+
+
+ 2
+ GroundingDINO-B
+ Swin-B
+ COCO,O365,GoldG,Cap4M,OpenImage,ODinW-35,RefCOCO
+ 56.7
+ GitHub link | HF link
+ link
+
+
+
+
+## :medal_military: Results
+
+
+
+COCO Object Detection Results
+
+
+
+
+
+
+ODinW Object Detection Results
+
+
+
+
+
+
+Marrying Grounding DINO with Stable Diffusion for Image Editing
+
+See our example notebook for more details.
+
+
+
+
+
+
+Marrying Grounding DINO with GLIGEN for more Detailed Image Editing.
+
+See our example notebook for more details.
+
+
+
+## :sauropod: Model: Grounding DINO
+
+Includes: a text backbone, an image backbone, a feature enhancer, a language-guided query selection, and a cross-modality decoder.
+
+
+
+
+## :hearts: Acknowledgement
+
+Our model is related to [DINO](https://github.com/IDEA-Research/DINO) and [GLIP](https://github.com/microsoft/GLIP). Thanks for their great work!
+
+We also thank great previous work including DETR, Deformable DETR, SMCA, Conditional DETR, Anchor DETR, Dynamic DETR, DAB-DETR, DN-DETR, etc. More related work are available at [Awesome Detection Transformer](https://github.com/IDEACVR/awesome-detection-transformer). A new toolbox [detrex](https://github.com/IDEA-Research/detrex) is available as well.
+
+Thanks [Stable Diffusion](https://github.com/Stability-AI/StableDiffusion) and [GLIGEN](https://github.com/gligen/GLIGEN) for their awesome models.
+
+
+## :black_nib: Citation
+
+If you find our work helpful for your research, please consider citing the following BibTeX entry.
+
+```bibtex
+@article{liu2023grounding,
+ title={Grounding dino: Marrying dino with grounded pre-training for open-set object detection},
+ author={Liu, Shilong and Zeng, Zhaoyang and Ren, Tianhe and Li, Feng and Zhang, Hao and Yang, Jie and Li, Chunyuan and Yang, Jianwei and Su, Hang and Zhu, Jun and others},
+ journal={arXiv preprint arXiv:2303.05499},
+ year={2023}
+}
+```
+
+
+
+
diff --git a/GroundingDINO/demo/create_coco_dataset.py b/GroundingDINO/demo/create_coco_dataset.py
new file mode 100644
index 0000000000000000000000000000000000000000..a0bb02a7e586d4fb4587635da545ff774f688f18
--- /dev/null
+++ b/GroundingDINO/demo/create_coco_dataset.py
@@ -0,0 +1,83 @@
+import typer
+from groundingdino.util.inference import load_model, load_image, predict
+from tqdm import tqdm
+import torchvision
+import torch
+import fiftyone as fo
+
+
+def main(
+ image_directory: str = 'test_grounding_dino',
+ text_prompt: str = 'bus, car',
+ box_threshold: float = 0.15,
+ text_threshold: float = 0.10,
+ export_dataset: bool = False,
+ view_dataset: bool = False,
+ export_annotated_images: bool = True,
+ weights_path : str = "groundingdino_swint_ogc.pth",
+ config_path: str = "../../GroundingDINO/groundingdino/config/GroundingDINO_SwinT_OGC.py",
+ subsample: int = None,
+ ):
+
+ model = load_model(config_path, weights_path)
+
+ dataset = fo.Dataset.from_images_dir(image_directory)
+
+ samples = []
+
+ if subsample is not None:
+
+ if subsample < len(dataset):
+ dataset = dataset.take(subsample).clone()
+
+ for sample in tqdm(dataset):
+
+ image_source, image = load_image(sample.filepath)
+
+ boxes, logits, phrases = predict(
+ model=model,
+ image=image,
+ caption=text_prompt,
+ box_threshold=box_threshold,
+ text_threshold=text_threshold,
+ )
+
+ detections = []
+
+ for box, logit, phrase in zip(boxes, logits, phrases):
+
+ rel_box = torchvision.ops.box_convert(box, 'cxcywh', 'xywh')
+
+ detections.append(
+ fo.Detection(
+ label=phrase,
+ bounding_box=rel_box,
+ confidence=logit,
+ ))
+
+ # Store detections in a field name of your choice
+ sample["detections"] = fo.Detections(detections=detections)
+ sample.save()
+
+ # loads the voxel fiftyone UI ready for viewing the dataset.
+ if view_dataset:
+ session = fo.launch_app(dataset)
+ session.wait()
+
+ # exports COCO dataset ready for training
+ if export_dataset:
+ dataset.export(
+ 'coco_dataset',
+ dataset_type=fo.types.COCODetectionDataset,
+ )
+
+ # saves bounding boxes plotted on the input images to disk
+ if export_annotated_images:
+ dataset.draw_labels(
+ 'images_with_bounding_boxes',
+ label_fields=['detections']
+ )
+
+
+if __name__ == '__main__':
+ typer.run(main)
diff --git a/GroundingDINO/demo/gradio_app.py b/GroundingDINO/demo/gradio_app.py
new file mode 100644
index 0000000000000000000000000000000000000000..c1f5463aedfd783cba18eed4a4efe3e37720e57f
--- /dev/null
+++ b/GroundingDINO/demo/gradio_app.py
@@ -0,0 +1,125 @@
+import argparse
+from functools import partial
+import cv2
+import requests
+import os
+from io import BytesIO
+from PIL import Image
+import numpy as np
+from pathlib import Path
+
+
+import warnings
+
+import torch
+
+# prepare the environment
+os.system("python setup.py build develop --user")
+os.system("pip install packaging==21.3")
+os.system("pip install gradio")
+
+
+warnings.filterwarnings("ignore")
+
+import gradio as gr
+
+from groundingdino.models import build_model
+from groundingdino.util.slconfig import SLConfig
+from groundingdino.util.utils import clean_state_dict
+from groundingdino.util.inference import annotate, load_image, predict
+import groundingdino.datasets.transforms as T
+
+from huggingface_hub import hf_hub_download
+
+
+
+# Use this command for evaluate the Grounding DINO model
+config_file = "groundingdino/config/GroundingDINO_SwinT_OGC.py"
+ckpt_repo_id = "ShilongLiu/GroundingDINO"
+ckpt_filenmae = "groundingdino_swint_ogc.pth"
+
+
+def load_model_hf(model_config_path, repo_id, filename, device='cpu'):
+ args = SLConfig.fromfile(model_config_path)
+ model = build_model(args)
+ args.device = device
+
+ cache_file = hf_hub_download(repo_id=repo_id, filename=filename)
+ checkpoint = torch.load(cache_file, map_location='cpu')
+ log = model.load_state_dict(clean_state_dict(checkpoint['model']), strict=False)
+ print("Model loaded from {} \n => {}".format(cache_file, log))
+ _ = model.eval()
+ return model
+
+def image_transform_grounding(init_image):
+ transform = T.Compose([
+ T.RandomResize([800], max_size=1333),
+ T.ToTensor(),
+ T.Normalize([0.485, 0.456, 0.406], [0.229, 0.224, 0.225])
+ ])
+ image, _ = transform(init_image, None) # 3, h, w
+ return init_image, image
+
+def image_transform_grounding_for_vis(init_image):
+ transform = T.Compose([
+ T.RandomResize([800], max_size=1333),
+ ])
+ image, _ = transform(init_image, None) # 3, h, w
+ return image
+
+model = load_model_hf(config_file, ckpt_repo_id, ckpt_filenmae)
+
+def run_grounding(input_image, grounding_caption, box_threshold, text_threshold):
+ init_image = input_image.convert("RGB")
+ original_size = init_image.size
+
+ _, image_tensor = image_transform_grounding(init_image)
+ image_pil: Image = image_transform_grounding_for_vis(init_image)
+
+ # run grounidng
+ boxes, logits, phrases = predict(model, image_tensor, grounding_caption, box_threshold, text_threshold, device='cpu')
+ annotated_frame = annotate(image_source=np.asarray(image_pil), boxes=boxes, logits=logits, phrases=phrases)
+ image_with_box = Image.fromarray(cv2.cvtColor(annotated_frame, cv2.COLOR_BGR2RGB))
+
+
+ return image_with_box
+
+if __name__ == "__main__":
+
+ parser = argparse.ArgumentParser("Grounding DINO demo", add_help=True)
+ parser.add_argument("--debug", action="store_true", help="using debug mode")
+ parser.add_argument("--share", action="store_true", help="share the app")
+ args = parser.parse_args()
+
+ block = gr.Blocks().queue()
+ with block:
+ gr.Markdown("# [Grounding DINO](https://github.com/IDEA-Research/GroundingDINO)")
+ gr.Markdown("### Open-World Detection with Grounding DINO")
+
+ with gr.Row():
+ with gr.Column():
+ input_image = gr.Image(source='upload', type="pil")
+ grounding_caption = gr.Textbox(label="Detection Prompt")
+ run_button = gr.Button(label="Run")
+ with gr.Accordion("Advanced options", open=False):
+ box_threshold = gr.Slider(
+ label="Box Threshold", minimum=0.0, maximum=1.0, value=0.25, step=0.001
+ )
+ text_threshold = gr.Slider(
+ label="Text Threshold", minimum=0.0, maximum=1.0, value=0.25, step=0.001
+ )
+
+ with gr.Column():
+ gallery = gr.outputs.Image(
+ type="pil",
+ # label="grounding results"
+ ).style(full_width=True, full_height=True)
+ # gallery = gr.Gallery(label="Generated images", show_label=False).style(
+ # grid=[1], height="auto", container=True, full_width=True, full_height=True)
+
+ run_button.click(fn=run_grounding, inputs=[
+ input_image, grounding_caption, box_threshold, text_threshold], outputs=[gallery])
+
+
+ block.launch(server_name='0.0.0.0', server_port=7579, debug=args.debug, share=args.share)
+
diff --git a/GroundingDINO/demo/image_editing_with_groundingdino_gligen.ipynb b/GroundingDINO/demo/image_editing_with_groundingdino_gligen.ipynb
new file mode 100644
index 0000000000000000000000000000000000000000..3c71b5702b3e424f81781ca16c1e039fd3e39f5a
--- /dev/null
+++ b/GroundingDINO/demo/image_editing_with_groundingdino_gligen.ipynb
@@ -0,0 +1,703 @@
+{
+ "cells": [
+ {
+ "attachments": {},
+ "cell_type": "markdown",
+ "metadata": {},
+ "source": [
+ "# Marrying Grounding DINO with GLIGEN for Image Editing\n",
+ "\n",
+ "\n",
+ "[](https://github.com/IDEA-Research/GroundingDINO)\n",
+ "[](https://github.com/gligen/GLIGEN)\n",
+ "\n",
+ "\n",
+ "[](https://arxiv.org/abs/2303.05499) \n",
+ "[](https://youtu.be/wxWDt5UiwY8)\n",
+ "[](https://colab.research.google.com/github/roboflow-ai/notebooks/blob/main/notebooks/zero-shot-object-detection-with-grounding-dino.ipynb)\n",
+ "[](https://youtu.be/cMa77r3YrDk)\n",
+ "[](https://huggingface.co/spaces/ShilongLiu/Grounding_DINO_demo)"
+ ]
+ },
+ {
+ "attachments": {},
+ "cell_type": "markdown",
+ "metadata": {},
+ "source": [
+ ""
+ ]
+ },
+ {
+ "attachments": {},
+ "cell_type": "markdown",
+ "metadata": {},
+ "source": [
+ "# Build environment\n",
+ "\n",
+ "**GLIGEN uses a modified diffusers. We highly recommoned to use new conda virtural environment for the notebook!**\n",
+ "\n",
+ "To do this, please run the following commands and rerun the notebook with the new environment:\n",
+ "\n",
+ "```bash\n",
+ "conda create -n gligen_diffusers python=3.10\n",
+ "conda activate gligen_diffusers\n",
+ "```"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 50,
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...\n",
+ "To disable this warning, you can either:\n",
+ "\t- Avoid using `tokenizers` before the fork if possible\n",
+ "\t- Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)\n",
+ "Requirement already satisfied: diffusers in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (0.14.0)\n",
+ "Requirement already satisfied: transformers in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (4.27.4)\n",
+ "Requirement already satisfied: accelerate in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (0.18.0)\n",
+ "Requirement already satisfied: scipy in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (1.7.3)\n",
+ "Requirement already satisfied: safetensors in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (0.3.0)\n",
+ "Requirement already satisfied: requests in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from diffusers) (2.28.1)\n",
+ "Requirement already satisfied: Pillow in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from diffusers) (9.2.0)\n",
+ "Requirement already satisfied: regex!=2019.12.17 in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from diffusers) (2022.7.25)\n",
+ "Requirement already satisfied: numpy in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from diffusers) (1.21.6)\n",
+ "Requirement already satisfied: filelock in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from diffusers) (3.9.0)\n",
+ "Requirement already satisfied: huggingface-hub>=0.10.0 in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from diffusers) (0.13.3)\n",
+ "Requirement already satisfied: importlib-metadata in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from diffusers) (4.12.0)\n",
+ "Requirement already satisfied: tqdm>=4.27 in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from transformers) (4.64.0)\n",
+ "Requirement already satisfied: tokenizers!=0.11.3,<0.14,>=0.11.1 in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from transformers) (0.13.3)\n",
+ "Requirement already satisfied: packaging>=20.0 in /home/liushilong/.local/lib/python3.7/site-packages (from transformers) (21.0)\n",
+ "Requirement already satisfied: pyyaml>=5.1 in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from transformers) (6.0)\n",
+ "Requirement already satisfied: torch>=1.4.0 in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from accelerate) (1.12.1+cu113)\n",
+ "Requirement already satisfied: psutil in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from accelerate) (5.9.4)\n",
+ "Requirement already satisfied: typing-extensions>=3.7.4.3 in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from huggingface-hub>=0.10.0->diffusers) (4.3.0)\n",
+ "Requirement already satisfied: pyparsing>=2.0.2 in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from packaging>=20.0->transformers) (3.0.9)\n",
+ "Requirement already satisfied: zipp>=0.5 in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from importlib-metadata->diffusers) (3.8.1)\n",
+ "Requirement already satisfied: idna<4,>=2.5 in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from requests->diffusers) (3.3)\n",
+ "Requirement already satisfied: certifi>=2017.4.17 in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from requests->diffusers) (2022.6.15)\n",
+ "Requirement already satisfied: charset-normalizer<3,>=2 in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from requests->diffusers) (2.1.0)\n",
+ "Requirement already satisfied: urllib3<1.27,>=1.21.1 in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from requests->diffusers) (1.26.11)\n"
+ ]
+ }
+ ],
+ "source": [
+ "! pip install diffusers transformers accelerate scipy safetensors"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 17,
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "/home/liushilong/code/groundingDINO_github/demo\n",
+ "fatal: destination path 'diffusers' already exists and is not an empty directory.\n",
+ "Obtaining file:///home/liushilong/code/groundingDINO_github/demo/diffusers\n",
+ " Installing build dependencies ... \u001b[?25ldone\n",
+ "\u001b[?25h Checking if build backend supports build_editable ... \u001b[?25ldone\n",
+ "\u001b[?25h Getting requirements to build editable ... \u001b[?25ldone\n",
+ "\u001b[?25h Preparing editable metadata (pyproject.toml) ... \u001b[?25ldone\n",
+ "\u001b[?25hRequirement already satisfied: Pillow in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from diffusers==0.15.0.dev0) (9.2.0)\n",
+ "Requirement already satisfied: filelock in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from diffusers==0.15.0.dev0) (3.9.0)\n",
+ "Requirement already satisfied: huggingface-hub>=0.13.2 in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from diffusers==0.15.0.dev0) (0.13.3)\n",
+ "Requirement already satisfied: numpy in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from diffusers==0.15.0.dev0) (1.21.6)\n",
+ "Requirement already satisfied: regex!=2019.12.17 in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from diffusers==0.15.0.dev0) (2022.7.25)\n",
+ "Requirement already satisfied: requests in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from diffusers==0.15.0.dev0) (2.28.1)\n",
+ "Requirement already satisfied: importlib-metadata in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from diffusers==0.15.0.dev0) (4.12.0)\n",
+ "Requirement already satisfied: pyyaml>=5.1 in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from huggingface-hub>=0.13.2->diffusers==0.15.0.dev0) (6.0)\n",
+ "Requirement already satisfied: packaging>=20.9 in /home/liushilong/.local/lib/python3.7/site-packages (from huggingface-hub>=0.13.2->diffusers==0.15.0.dev0) (21.0)\n",
+ "Requirement already satisfied: typing-extensions>=3.7.4.3 in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from huggingface-hub>=0.13.2->diffusers==0.15.0.dev0) (4.3.0)\n",
+ "Requirement already satisfied: tqdm>=4.42.1 in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from huggingface-hub>=0.13.2->diffusers==0.15.0.dev0) (4.64.0)\n",
+ "Requirement already satisfied: zipp>=0.5 in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from importlib-metadata->diffusers==0.15.0.dev0) (3.8.1)\n",
+ "Requirement already satisfied: certifi>=2017.4.17 in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from requests->diffusers==0.15.0.dev0) (2022.6.15)\n",
+ "Requirement already satisfied: idna<4,>=2.5 in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from requests->diffusers==0.15.0.dev0) (3.3)\n",
+ "Requirement already satisfied: urllib3<1.27,>=1.21.1 in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from requests->diffusers==0.15.0.dev0) (1.26.11)\n",
+ "Requirement already satisfied: charset-normalizer<3,>=2 in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from requests->diffusers==0.15.0.dev0) (2.1.0)\n",
+ "Requirement already satisfied: pyparsing>=2.0.2 in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from packaging>=20.9->huggingface-hub>=0.13.2->diffusers==0.15.0.dev0) (3.0.9)\n",
+ "Building wheels for collected packages: diffusers\n",
+ " Building editable for diffusers (pyproject.toml) ... \u001b[?25ldone\n",
+ "\u001b[?25h Created wheel for diffusers: filename=diffusers-0.15.0.dev0-0.editable-py3-none-any.whl size=11144 sha256=9fe81ae4227df8b6e117161b35214dcea3f0a416d7833a14dc288d82cd655e78\n",
+ " Stored in directory: /tmp/pip-ephem-wheel-cache-_gavg55g/wheels/72/c9/f3/415f9981a289ad0e26f1f6be84a2e461090bce24395f25d065\n",
+ "Successfully built diffusers\n",
+ "Installing collected packages: diffusers\n",
+ " Attempting uninstall: diffusers\n",
+ " Found existing installation: diffusers 0.15.0.dev0\n",
+ " Uninstalling diffusers-0.15.0.dev0:\n",
+ " Successfully uninstalled diffusers-0.15.0.dev0\n",
+ "Successfully installed diffusers-0.15.0.dev0\n"
+ ]
+ }
+ ],
+ "source": [
+ "# install gligen_diffusers\n",
+ "! pwd\n",
+ "! git clone git@github.com:gligen/diffusers.git\n",
+ "! python -m pip install -e diffusers"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 2,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "import os\n",
+ "\n",
+ "# setup device. If you have a GPU, you can change this to \"0\"\n",
+ "os.environ[\"CUDA_VISIBLE_DEVICES\"] = \"5\""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 68,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "import argparse\n",
+ "from functools import partial\n",
+ "import cv2\n",
+ "import requests\n",
+ "\n",
+ "from io import BytesIO\n",
+ "from PIL import Image\n",
+ "import numpy as np\n",
+ "from pathlib import Path\n",
+ "import random\n",
+ "\n",
+ "\n",
+ "import warnings\n",
+ "warnings.filterwarnings(\"ignore\")\n",
+ "\n",
+ "\n",
+ "import torch\n",
+ "from torchvision.ops import box_convert\n",
+ "\n",
+ "from groundingdino.models import build_model\n",
+ "from groundingdino.util.slconfig import SLConfig\n",
+ "from groundingdino.util.utils import clean_state_dict\n",
+ "from groundingdino.util.inference import annotate, load_image, predict\n",
+ "import groundingdino.datasets.transforms as T\n",
+ "\n",
+ "from huggingface_hub import hf_hub_download\n"
+ ]
+ },
+ {
+ "attachments": {},
+ "cell_type": "markdown",
+ "metadata": {},
+ "source": [
+ "# Load grounding dino models"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 4,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "def load_model_hf(repo_id, filename, ckpt_config_filename, device='cpu'):\n",
+ " cache_config_file = hf_hub_download(repo_id=repo_id, filename=ckpt_config_filename)\n",
+ "\n",
+ " args = SLConfig.fromfile(cache_config_file) \n",
+ " model = build_model(args)\n",
+ " args.device = device\n",
+ "\n",
+ " cache_file = hf_hub_download(repo_id=repo_id, filename=filename)\n",
+ " checkpoint = torch.load(cache_file, map_location='cpu')\n",
+ " log = model.load_state_dict(clean_state_dict(checkpoint['model']), strict=False)\n",
+ " print(\"Model loaded from {} \\n => {}\".format(cache_file, log))\n",
+ " _ = model.eval()\n",
+ " return model "
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 5,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Use this command for evaluate the Grounding DINO model\n",
+ "# Or you can download the model by yourself\n",
+ "ckpt_repo_id = \"ShilongLiu/GroundingDINO\"\n",
+ "ckpt_filenmae = \"groundingdino_swint_ogc.pth\"\n",
+ "ckpt_config_filename = \"GroundingDINO_SwinT_OGC.cfg.py\""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 6,
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "final text_encoder_type: bert-base-uncased\n"
+ ]
+ },
+ {
+ "name": "stderr",
+ "output_type": "stream",
+ "text": [
+ "Some weights of the model checkpoint at bert-base-uncased were not used when initializing BertModel: ['cls.predictions.transform.dense.weight', 'cls.seq_relationship.weight', 'cls.predictions.transform.LayerNorm.bias', 'cls.predictions.transform.dense.bias', 'cls.predictions.bias', 'cls.predictions.transform.LayerNorm.weight', 'cls.seq_relationship.bias']\n",
+ "- This IS expected if you are initializing BertModel from the checkpoint of a model trained on another task or with another architecture (e.g. initializing a BertForSequenceClassification model from a BertForPreTraining model).\n",
+ "- This IS NOT expected if you are initializing BertModel from the checkpoint of a model that you expect to be exactly identical (initializing a BertForSequenceClassification model from a BertForSequenceClassification model).\n"
+ ]
+ },
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "Model loaded from /home/liushilong/.cache/huggingface/hub/models--ShilongLiu--GroundingDINO/snapshots/d6b1ecf62f56b2affe410ed025352a07b57d4661/groundingdino_swint_ogc.pth \n",
+ " => _IncompatibleKeys(missing_keys=[], unexpected_keys=['label_enc.weight'])\n"
+ ]
+ }
+ ],
+ "source": [
+ "model = load_model_hf(ckpt_repo_id, ckpt_filenmae, ckpt_config_filename)"
+ ]
+ },
+ {
+ "attachments": {},
+ "cell_type": "markdown",
+ "metadata": {},
+ "source": [
+ "# Load GLIGEN inpainting models"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 7,
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stderr",
+ "output_type": "stream",
+ "text": [
+ "safety_checker/model.safetensors not found\n",
+ "`text_config_dict` is provided which will be used to initialize `CLIPTextConfig`. The value `text_config[\"id2label\"]` will be overriden.\n"
+ ]
+ },
+ {
+ "data": {
+ "text/plain": [
+ "StableDiffusionGLIGENPipeline {\n",
+ " \"_class_name\": \"StableDiffusionGLIGENPipeline\",\n",
+ " \"_diffusers_version\": \"0.15.0.dev0\",\n",
+ " \"feature_extractor\": [\n",
+ " \"transformers\",\n",
+ " \"CLIPFeatureExtractor\"\n",
+ " ],\n",
+ " \"requires_safety_checker\": true,\n",
+ " \"safety_checker\": [\n",
+ " \"stable_diffusion\",\n",
+ " \"StableDiffusionSafetyChecker\"\n",
+ " ],\n",
+ " \"scheduler\": [\n",
+ " \"diffusers\",\n",
+ " \"PNDMScheduler\"\n",
+ " ],\n",
+ " \"text_encoder\": [\n",
+ " \"transformers\",\n",
+ " \"CLIPTextModel\"\n",
+ " ],\n",
+ " \"tokenizer\": [\n",
+ " \"transformers\",\n",
+ " \"CLIPTokenizer\"\n",
+ " ],\n",
+ " \"unet\": [\n",
+ " \"diffusers\",\n",
+ " \"UNet2DConditionModel\"\n",
+ " ],\n",
+ " \"vae\": [\n",
+ " \"diffusers\",\n",
+ " \"AutoencoderKL\"\n",
+ " ]\n",
+ "}"
+ ]
+ },
+ "execution_count": 7,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "from diffusers import StableDiffusionGLIGENPipeline\n",
+ "\n",
+ "\n",
+ "pipe = StableDiffusionGLIGENPipeline.from_pretrained(\"gligen/diffusers-inpainting-text-box\", revision=\"fp16\", torch_dtype=torch.float16)\n",
+ "pipe.to(\"cuda\")"
+ ]
+ },
+ {
+ "attachments": {},
+ "cell_type": "markdown",
+ "metadata": {},
+ "source": [
+ "# Load demo image"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 202,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "image_url = 'https://huggingface.co/ShilongLiu/GroundingDINO/resolve/main/art_dog_birthdaycake.png'\n",
+ "local_image_path = 'art_dog_birthdaycake.png'"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 203,
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "Image downloaded from url: https://huggingface.co/ShilongLiu/GroundingDINO/resolve/main/art_dog_birthdaycake.png and saved to: art_dog_birthdaycake.png.\n"
+ ]
+ }
+ ],
+ "source": [
+ "import io\n",
+ "\n",
+ "\n",
+ "def download_image(url, image_file_path):\n",
+ " r = requests.get(url, timeout=4.0)\n",
+ " if r.status_code != requests.codes.ok:\n",
+ " assert False, 'Status code error: {}.'.format(r.status_code)\n",
+ "\n",
+ " with Image.open(io.BytesIO(r.content)) as im:\n",
+ " im.save(image_file_path)\n",
+ "\n",
+ " print('Image downloaded from url: {} and saved to: {}.'.format(url, image_file_path))\n",
+ "\n",
+ "download_image(image_url, local_image_path)"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "metadata": {},
+ "source": [
+ "# Run Grounding DINO"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 204,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "import os\n",
+ "import supervision as sv\n",
+ "\n",
+ "\n",
+ "TEXT_PROMPT = \"dog. cake.\"\n",
+ "BOX_TRESHOLD = 0.35\n",
+ "TEXT_TRESHOLD = 0.25\n",
+ "\n",
+ "image_source, image = load_image(local_image_path)\n",
+ "\n",
+ "boxes, logits, phrases = predict(\n",
+ " model=model, \n",
+ " image=image, \n",
+ " caption=TEXT_PROMPT, \n",
+ " box_threshold=BOX_TRESHOLD, \n",
+ " text_threshold=TEXT_TRESHOLD\n",
+ ")\n",
+ "\n",
+ "annotated_frame = annotate(image_source=image_source, boxes=boxes, logits=logits, phrases=phrases)\n",
+ "annotated_frame = annotated_frame[...,::-1] # BGR to RGB\n",
+ "\n",
+ "# image_source: np.ndarray\n",
+ "# annotated_frame: np.ndarray"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 205,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "def generate_masks_with_grounding(image_source, boxes):\n",
+ " h, w, _ = image_source.shape\n",
+ " boxes_unnorm = boxes * torch.Tensor([w, h, w, h])\n",
+ " boxes_xyxy = box_convert(boxes=boxes_unnorm, in_fmt=\"cxcywh\", out_fmt=\"xyxy\").numpy()\n",
+ " mask = np.zeros_like(image_source)\n",
+ " for box in boxes_xyxy:\n",
+ " x0, y0, x1, y1 = box\n",
+ " mask[int(y0):int(y1), int(x0):int(x1), :] = 255\n",
+ " return mask"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 206,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "image_mask = generate_masks_with_grounding(image_source, boxes)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 207,
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "execution_count": 207,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "Image.fromarray(image_source)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 208,
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "execution_count": 208,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "Image.fromarray(annotated_frame)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 209,
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": "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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "execution_count": 209,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "Image.fromarray(image_mask)"
+ ]
+ },
+ {
+ "attachments": {},
+ "cell_type": "markdown",
+ "metadata": {},
+ "source": [
+ "# Image Inpainting"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 210,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "image_source = Image.fromarray(image_source)\n",
+ "annotated_frame = Image.fromarray(annotated_frame)\n",
+ "image_mask = Image.fromarray(image_mask)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 211,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "image_source_for_inpaint = image_source.resize((512, 512))\n",
+ "image_mask_for_inpaint = image_mask.resize((512, 512))"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 212,
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/plain": [
+ "2"
+ ]
+ },
+ "execution_count": 212,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "num_box = len(boxes)\n",
+ "num_box"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 213,
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/plain": [
+ "[[0.18195317685604095,\n",
+ " 0.3042256236076355,\n",
+ " 0.4422861933708191,\n",
+ " 0.5236865282058716],\n",
+ " [0.21554315090179443,\n",
+ " 0.6760779619216919,\n",
+ " 0.7596603631973267,\n",
+ " 0.934249758720398]]"
+ ]
+ },
+ "execution_count": 213,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "xyxy_boxes = box_convert(boxes=boxes, in_fmt=\"cxcywh\", out_fmt=\"xyxy\").tolist()\n",
+ "xyxy_boxes[:2]"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 214,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# define prompts for each box\n",
+ "gligen_phrases = ['a cat', 'a rose']"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 215,
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stderr",
+ "output_type": "stream",
+ "text": [
+ "100%|██████████| 50/50 [00:08<00:00, 5.95it/s]\n"
+ ]
+ }
+ ],
+ "source": [
+ "prompt = \"'a cat', 'a rose'\"\n",
+ "\n",
+ "num_box = len(boxes)\n",
+ "\n",
+ "image_inpainting = pipe(\n",
+ " prompt,\n",
+ " num_images_per_prompt = 2,\n",
+ " gligen_phrases = gligen_phrases,\n",
+ " gligen_inpaint_image = image_source_for_inpaint,\n",
+ " gligen_boxes = xyxy_boxes,\n",
+ " gligen_scheduled_sampling_beta=1,\n",
+ " output_type=\"numpy\",\n",
+ " num_inference_steps=50\n",
+ ").images"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 216,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# 0..1 to 0..255, and convert to uint8\n",
+ "image_inpainting = (image_inpainting * 255).astype(np.uint8)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 220,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "image_inpainting = np.concatenate(image_inpainting, axis=1)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 223,
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "execution_count": 223,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "Image.fromarray(image_inpainting).resize((image_source.size[0]*2, image_source.size[1]))"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "metadata": {},
+ "outputs": [],
+ "source": []
+ }
+ ],
+ "metadata": {
+ "kernelspec": {
+ "display_name": "Python 3",
+ "language": "python",
+ "name": "python3"
+ },
+ "language_info": {
+ "codemirror_mode": {
+ "name": "ipython",
+ "version": 3
+ },
+ "file_extension": ".py",
+ "mimetype": "text/x-python",
+ "name": "python",
+ "nbconvert_exporter": "python",
+ "pygments_lexer": "ipython3",
+ "version": "3.7.12"
+ },
+ "orig_nbformat": 4
+ },
+ "nbformat": 4,
+ "nbformat_minor": 2
+}
diff --git a/GroundingDINO/demo/image_editing_with_groundingdino_stablediffusion.ipynb b/GroundingDINO/demo/image_editing_with_groundingdino_stablediffusion.ipynb
new file mode 100644
index 0000000000000000000000000000000000000000..caf5d98aa229df872ef142ad02af806873c04071
--- /dev/null
+++ b/GroundingDINO/demo/image_editing_with_groundingdino_stablediffusion.ipynb
@@ -0,0 +1,524 @@
+{
+ "cells": [
+ {
+ "attachments": {},
+ "cell_type": "markdown",
+ "metadata": {},
+ "source": [
+ "# Marrying Grounding DINO with Stable Diffusion for Image Editing\n",
+ "\n",
+ "\n",
+ "[](https://github.com/IDEA-Research/GroundingDINO)\n",
+ "[](https://arxiv.org/abs/2303.05499) \n",
+ "[](https://youtu.be/wxWDt5UiwY8)\n",
+ "[](https://colab.research.google.com/github/roboflow-ai/notebooks/blob/main/notebooks/zero-shot-object-detection-with-grounding-dino.ipynb)\n",
+ "[](https://youtu.be/cMa77r3YrDk)\n",
+ "[](https://huggingface.co/spaces/ShilongLiu/Grounding_DINO_demo)"
+ ]
+ },
+ {
+ "attachments": {},
+ "cell_type": "markdown",
+ "metadata": {},
+ "source": [
+ ""
+ ]
+ },
+ {
+ "attachments": {},
+ "cell_type": "markdown",
+ "metadata": {},
+ "source": [
+ "# Install diffusers "
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 50,
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...\n",
+ "To disable this warning, you can either:\n",
+ "\t- Avoid using `tokenizers` before the fork if possible\n",
+ "\t- Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)\n",
+ "Requirement already satisfied: diffusers in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (0.14.0)\n",
+ "Requirement already satisfied: transformers in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (4.27.4)\n",
+ "Requirement already satisfied: accelerate in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (0.18.0)\n",
+ "Requirement already satisfied: scipy in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (1.7.3)\n",
+ "Requirement already satisfied: safetensors in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (0.3.0)\n",
+ "Requirement already satisfied: requests in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from diffusers) (2.28.1)\n",
+ "Requirement already satisfied: Pillow in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from diffusers) (9.2.0)\n",
+ "Requirement already satisfied: regex!=2019.12.17 in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from diffusers) (2022.7.25)\n",
+ "Requirement already satisfied: numpy in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from diffusers) (1.21.6)\n",
+ "Requirement already satisfied: filelock in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from diffusers) (3.9.0)\n",
+ "Requirement already satisfied: huggingface-hub>=0.10.0 in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from diffusers) (0.13.3)\n",
+ "Requirement already satisfied: importlib-metadata in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from diffusers) (4.12.0)\n",
+ "Requirement already satisfied: tqdm>=4.27 in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from transformers) (4.64.0)\n",
+ "Requirement already satisfied: tokenizers!=0.11.3,<0.14,>=0.11.1 in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from transformers) (0.13.3)\n",
+ "Requirement already satisfied: packaging>=20.0 in /home/liushilong/.local/lib/python3.7/site-packages (from transformers) (21.0)\n",
+ "Requirement already satisfied: pyyaml>=5.1 in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from transformers) (6.0)\n",
+ "Requirement already satisfied: torch>=1.4.0 in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from accelerate) (1.12.1+cu113)\n",
+ "Requirement already satisfied: psutil in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from accelerate) (5.9.4)\n",
+ "Requirement already satisfied: typing-extensions>=3.7.4.3 in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from huggingface-hub>=0.10.0->diffusers) (4.3.0)\n",
+ "Requirement already satisfied: pyparsing>=2.0.2 in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from packaging>=20.0->transformers) (3.0.9)\n",
+ "Requirement already satisfied: zipp>=0.5 in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from importlib-metadata->diffusers) (3.8.1)\n",
+ "Requirement already satisfied: idna<4,>=2.5 in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from requests->diffusers) (3.3)\n",
+ "Requirement already satisfied: certifi>=2017.4.17 in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from requests->diffusers) (2022.6.15)\n",
+ "Requirement already satisfied: charset-normalizer<3,>=2 in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from requests->diffusers) (2.1.0)\n",
+ "Requirement already satisfied: urllib3<1.27,>=1.21.1 in /home/liushilong/anaconda3/envs/ideadet2/lib/python3.7/site-packages (from requests->diffusers) (1.26.11)\n"
+ ]
+ }
+ ],
+ "source": [
+ "! pip install diffusers transformers accelerate scipy safetensors"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 1,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "import os\n",
+ "os.environ[\"CUDA_VISIBLE_DEVICES\"] = \"2\""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 2,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "import argparse\n",
+ "from functools import partial\n",
+ "import cv2\n",
+ "import requests\n",
+ "\n",
+ "from io import BytesIO\n",
+ "from PIL import Image\n",
+ "import numpy as np\n",
+ "from pathlib import Path\n",
+ "\n",
+ "\n",
+ "import warnings\n",
+ "warnings.filterwarnings(\"ignore\")\n",
+ "\n",
+ "\n",
+ "import torch\n",
+ "from torchvision.ops import box_convert\n",
+ "\n",
+ "from groundingdino.models import build_model\n",
+ "from groundingdino.util.slconfig import SLConfig\n",
+ "from groundingdino.util.utils import clean_state_dict\n",
+ "from groundingdino.util.inference import annotate, load_image, predict\n",
+ "import groundingdino.datasets.transforms as T\n",
+ "\n",
+ "from huggingface_hub import hf_hub_download\n"
+ ]
+ },
+ {
+ "attachments": {},
+ "cell_type": "markdown",
+ "metadata": {},
+ "source": [
+ "# Load grounding dino models"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 3,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "def load_model_hf(repo_id, filename, ckpt_config_filename, device='cpu'):\n",
+ " cache_config_file = hf_hub_download(repo_id=repo_id, filename=ckpt_config_filename)\n",
+ "\n",
+ " args = SLConfig.fromfile(cache_config_file) \n",
+ " model = build_model(args)\n",
+ " args.device = device\n",
+ "\n",
+ " cache_file = hf_hub_download(repo_id=repo_id, filename=filename)\n",
+ " checkpoint = torch.load(cache_file, map_location='cpu')\n",
+ " log = model.load_state_dict(clean_state_dict(checkpoint['model']), strict=False)\n",
+ " print(\"Model loaded from {} \\n => {}\".format(cache_file, log))\n",
+ " _ = model.eval()\n",
+ " return model "
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 4,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Use this command for evaluate the Grounding DINO model\n",
+ "# Or you can download the model by yourself\n",
+ "ckpt_repo_id = \"ShilongLiu/GroundingDINO\"\n",
+ "ckpt_filenmae = \"groundingdino_swint_ogc.pth\"\n",
+ "ckpt_config_filename = \"GroundingDINO_SwinT_OGC.cfg.py\""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 5,
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "final text_encoder_type: bert-base-uncased\n"
+ ]
+ },
+ {
+ "name": "stderr",
+ "output_type": "stream",
+ "text": [
+ "Some weights of the model checkpoint at bert-base-uncased were not used when initializing BertModel: ['cls.predictions.transform.LayerNorm.bias', 'cls.predictions.bias', 'cls.predictions.transform.LayerNorm.weight', 'cls.seq_relationship.weight', 'cls.predictions.transform.dense.bias', 'cls.predictions.transform.dense.weight', 'cls.seq_relationship.bias']\n",
+ "- This IS expected if you are initializing BertModel from the checkpoint of a model trained on another task or with another architecture (e.g. initializing a BertForSequenceClassification model from a BertForPreTraining model).\n",
+ "- This IS NOT expected if you are initializing BertModel from the checkpoint of a model that you expect to be exactly identical (initializing a BertForSequenceClassification model from a BertForSequenceClassification model).\n"
+ ]
+ },
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "Model loaded from /home/liushilong/.cache/huggingface/hub/models--ShilongLiu--GroundingDINO/snapshots/4d4409dc29f29629f4ebb808a68ea67be53886b6/groundingdino_swint_ogc.pth \n",
+ " => _IncompatibleKeys(missing_keys=[], unexpected_keys=['label_enc.weight'])\n"
+ ]
+ }
+ ],
+ "source": [
+ "model = load_model_hf(ckpt_repo_id, ckpt_filenmae, ckpt_config_filename)"
+ ]
+ },
+ {
+ "attachments": {},
+ "cell_type": "markdown",
+ "metadata": {},
+ "source": [
+ "# Load stable diffusion inpainting models"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 34,
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stderr",
+ "output_type": "stream",
+ "text": [
+ "Fetching 13 files: 100%|██████████| 13/13 [00:00<00:00, 44656.80it/s]\n"
+ ]
+ }
+ ],
+ "source": [
+ "from diffusers import StableDiffusionInpaintPipeline\n",
+ "\n",
+ "pipe = StableDiffusionInpaintPipeline.from_pretrained(\n",
+ " \"stabilityai/stable-diffusion-2-inpainting\",\n",
+ " torch_dtype=torch.float16,\n",
+ ")\n",
+ "\n",
+ "pipe = pipe.to(\"cuda\")"
+ ]
+ },
+ {
+ "attachments": {},
+ "cell_type": "markdown",
+ "metadata": {},
+ "source": [
+ "# Load demo image"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 10,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "image_url = 'https://huggingface.co/ShilongLiu/GroundingDINO/resolve/main/cats.png'\n",
+ "local_image_path = 'cats.png'"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 11,
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "Image downloaded from url: https://huggingface.co/ShilongLiu/GroundingDINO/resolve/main/cats.png and saved to: cats.png.\n"
+ ]
+ }
+ ],
+ "source": [
+ "import io\n",
+ "\n",
+ "\n",
+ "def download_image(url, image_file_path):\n",
+ " r = requests.get(url, timeout=4.0)\n",
+ " if r.status_code != requests.codes.ok:\n",
+ " assert False, 'Status code error: {}.'.format(r.status_code)\n",
+ "\n",
+ " with Image.open(io.BytesIO(r.content)) as im:\n",
+ " im.save(image_file_path)\n",
+ "\n",
+ " print('Image downloaded from url: {} and saved to: {}.'.format(url, image_file_path))\n",
+ "\n",
+ "download_image(image_url, local_image_path)"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "metadata": {},
+ "source": [
+ "# Run Grounding DINO"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 131,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "import os\n",
+ "import supervision as sv\n",
+ "\n",
+ "\n",
+ "TEXT_PROMPT = \"the black cat .\"\n",
+ "BOX_TRESHOLD = 0.45\n",
+ "TEXT_TRESHOLD = 0.25\n",
+ "\n",
+ "image_source, image = load_image(local_image_path)\n",
+ "\n",
+ "boxes, logits, phrases = predict(\n",
+ " model=model, \n",
+ " image=image, \n",
+ " caption=TEXT_PROMPT, \n",
+ " box_threshold=BOX_TRESHOLD, \n",
+ " text_threshold=TEXT_TRESHOLD\n",
+ ")\n",
+ "\n",
+ "annotated_frame = annotate(image_source=image_source, boxes=boxes, logits=logits, phrases=phrases)\n",
+ "annotated_frame = annotated_frame[...,::-1] # BGR to RGB\n",
+ "\n",
+ "# image_source: np.ndarray\n",
+ "# annotated_frame: np.ndarray"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 132,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "def generate_masks_with_grounding(image_source, boxes):\n",
+ " h, w, _ = image_source.shape\n",
+ " boxes_unnorm = boxes * torch.Tensor([w, h, w, h])\n",
+ " boxes_xyxy = box_convert(boxes=boxes_unnorm, in_fmt=\"cxcywh\", out_fmt=\"xyxy\").numpy()\n",
+ " mask = np.zeros_like(image_source)\n",
+ " for box in boxes_xyxy:\n",
+ " x0, y0, x1, y1 = box\n",
+ " mask[int(y0):int(y1), int(x0):int(x1), :] = 255\n",
+ " return mask"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 133,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "image_mask = generate_masks_with_grounding(image_source, boxes)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 134,
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "execution_count": 134,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "Image.fromarray(image_source)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 135,
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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H/66f/I2NL95v6TWHG7F+Wp0I5ntal7/UXKs5jO+KI7waawapmf/64gdXQ/2/LZ88FTj4h7NdDfS8n9xvdz6WrNd/WR/Vdz5KEYkxggghQoze+xSchgIcGUViDHmWYZ6TcBu8zc28qnyMi2oO+5QVtmqb3bNninyAKEgaEUCYEAEIEZRSCN16l1u1lg7yCM2xnT2u8/x6H1dfoVIqHQfnPKxKwGitEdHV9Y0bN/bu3L5x43qMcWMFocZli1+yNieCEFx3MImAmSVG1Cp5frVSiki07rzAvf2v51Hz0KyA6/SpIe+e9yqd+2P7MeD/NPzkC37iRf76xheepUGaGID/8vTF/3T03B/Odm9E91cnL/5qe+d/lZ0DgG+2e39h8r3/aPDJn862Fhz/5uzlvzh54W8/UAUuOLzkJ//5+LN/wG7Phf/G9Ad/7vA7f2/rJ06lvjrg//Phd29w8/e2fmKA9B03+RuzH/y4Hv+J8kkLtL7eGfu/M3vtb85e+cujz55a18/e+dVW+F+f/dkH6L+7V/R/mTz/97e++ik9eMA2/LTZ/k8Gn/q/TV/4S6PP/aHszAP29za7MdnPmxPxgl+04zGaG9yeu8t8+HZsPqkGf/LgN3dU9gU1+suTF75sNv+brZ/oduFRxzh+2DjVsWM9/g9Wjylmbr1jZqW1tda5NjYxMisk71sOUWkkkcFwmLIfQgjT2Uxu3ry9v3frxk1zcKC13thqtzfHURtFgKQUEigEQGCWKJp0qgOTtmU9IhAAUveRH2k375MRgklxCgiANUqM8i4sFgsAMFZlxmqtRaJf0iLixnBEeTabHh0dTq6+feXo6OjOzVu5zcbjjTNndra2dubzOcd0JMVajYjOUbImJksfMzNEYu4yTkgpBZDk5o+ymz0975KHaQXs1UlPz7vhIuVbZFvhz+lR0mTXYj3n8Hc2v/THiycA4Mc0/LLd+uX6xr+dnbvJzV+efv/fyc99zW5FgRzV/7586v85f+074ehrevOeyz9gd5vbr9it/7B8Ji3/H2x99U/s/8bfm7/+nw2fW5/z781ffyXM/4ednz5HFgC+qDf+ZXvr7VAdsosAf2360p8aPP1nBs+mmf+Hnd1/2dz6V+3tfyc72y3hD975163wN8/+3INzb+9e0R/Nz/7T+sYWPfHfV5fvtw3nKH9Glwbo83r0pCoesHzH7CQqPLENBpQHaVaBXOu8Harf9Yd/e+P3/bHsfE76Fjf/ydF3/w8Hv/MPt7/+eEm/FZ3mSGaqrtDxej7s0oKFLIQ+BAYxeeZ9G5lNlusCjTHWKGNMZJlMZ95759xgMHxmOKyqhQt+7+bNxWzazOcXn3zywoWLTppytME+RB8VGRdiXhoWEAGiU+IPO2cp0NoXHE9tHqK6p5xFASAUOWFZO7Z0RiZFIBKFOYAgEEieGUQMwSmC4FulMMs0ss9MgYiubfzcv/rqK/v7h1evvBVjHI0HRZZvjMeIEILb2Bgxg9ZakWEOXZIHCSmlmFkYAYR98E3bfauUisL3f5kynjQcLPf9MRux9Dws+qIwHzDvstR2z8ebC6rYJPvMyo9JAE64gRiA99gdsvvl+sY/r2+kbxlgh+xZzO63tG2yn9CDVo7tJTtkv2jGb4TFKRPKlVh/3ox26Dj2PAd6WpVbZF8Oc0T4GbPdfUUAfyQ/URvlK7f+lyD8O+f/7Qfrv3uu6Bzlf3bwiQdvw4OXuc4maQI8DG79kXYnNgiwc9dyGGAqfgvtH8nOlqQB4ALl/2Hx9N+ev/pWqD55V2mYx5D16jB3fwUAQoiCoMhABsCayBiTGa2UAok+xuCccw5RWZuTIe9dXdfz6SQEpwkVQm7t5sYWRB89ex/I6jzPk8BLcXdddWhm1pq6wnnrGyRrmwR3hTAmLbiKugOIckI+pt0UgFTehQUQFSoA4Li0bgIyEVVVpRQSGWGwRQbMi+nMOTedTvf29m5ev354eJhlmbV2NBoNR6UiI8KIWJZZnpcAUC2aVPxPKQWoU86HiDCLOnV4H3he+rdsz8PlUXUH6fkR6SX1Y8XdAopXt5SAbJL9c4NPfE4feznPqvzpB1rF7l6+Arg7h5eF73fnCogIyP2vw193B5tkaoA/f/j839/6yQdvwANW9ICv3j1nKGeQ3w2HfwjOdBO/4w8Z5G4vMANfUHkJyq7FCH7SDC3i9Vj3EjBxt65a5QhjCgpEIFKgtDHGWE3GGE0YQnBNdG0IzsUYtVbWWmOUz/LGNs411WLmQ7tYLBaL+szu2e3dM2fPXCzzAlBziCTECLKMyENEQABEilGSIe/EtiGrpU5db2rSJfMiCCx/cxxWuBbsmCYRAgjH41+F1rVtq7XOBiWIWMS6mud5joQSgjDP5/Orb1++fv36javXjo6OvPdK0XA43N7eVkiDwSAGiTEyc5Zlg8FARJrapc4fiEgCywOIuOqS0tPzwfCercf4LngUG/px5d0cz/7YfvwYoBqgondxA56FzADeie1X7Vb67yt2680w/zft3v1+csTuSqzbtaipW9x+108+ZzZOjfk+qUc/CLN9brspDfC1WB+xPwsZAPyb5ngtDPCr7Z203lf8bJfsN89+41+d+YP/qr3912cvP3gv7l7RHW7+YXXliN0DtgEAAGGb7DvGxQ9Jf06NfuBn61m9r4T5c3qY31ViTQP9frN9JP6QXTfxf25ussAn34uw/hhzT12SnJUpIyTZsRDIGFOW5WAwsNYCUIqVA4Asy4bDYVmWRNS2bYwx06YoCq21b129qPb2bu/t37l988Z8NgnegURSxBIQRenUZyQVSwEAIEIiSP9hqkdISKiSTqQV6e+Usyzdj1cbv2z3dpK0DlIq6TNAVEqlPA/xgX0QDhoJCYG5bes7d+7cvHn95s2bb7755ptvvpm6w6XdNMaMx+OyLK1d5k13B8oYY4zRWqeFJ5RStMYp/3VPz/vAIywN3dPTcz/+WHHxr0xf/Nft7S+Y8QNqnQDABZ3/pdHn/sr0xQ1lfsbuNBD/5vTS5/Twr4w/d7+fbJLdRvMdd/iLi7f+YHamBv4vJi89pco/M3zm1Jx/ZvjM77qD//jw9/7S6HMD0r/tDn6rPfiiHm+SsUT3Wy8DfNaMWmENdIHyf77zM39071ufUOWfKp++3ybdvaJ/sHjzv936yU2yD9gGAHiOBhnSP6rePjfKtsHer0cIAfyXm1/4hb1v/cWjF/+D8mki/O/mb33HHf7z3T9ggY7Y/b8Xb33bH/5+s/V/HDy7SfY/GD7z6+7gzx89/6cGz3xalf+0vvHL9bX/+/iLF3sT4Em6YWdnCAQAZgiBAaGTLxyBJbimTVm0eZ4XWaa1jj7UdT2v6rZpCDE31mpyzi0W1Ww2a6r2cHhIoHbPVpvjrbwoF63LijzLCln5cGkp+pbb0+k6RlAAIaTuHce6nwDXfShroooBkePxnOtqCwFBADgAEWrKVNZU1dHRLMZojCnyXJw/ODi4ffvmCy+8cGfv1p2bt5xrtLaj0WhQlHmeW2vHw4G1uTFGGLXWRKptW8SF1tpaKyLee1na1pdCUzgu62xTapeMDNIH1ve8bzySWMB+KNPT82C+ke3+jNn9a5OX/mC2+zc2vnhWZf/r/Px5dawF/1B2xgmnvNSfz8+eVz/5nx49/98t3mok/lt296+Nf+zB9sNfKC580Yz+P9Xbv1i9XUn4t7Ldv7PxpfST9XUNQf/321/7i5Pv/dmj382QSOBPl09fUMU7rnd9875oNv71mW/81elLP2N3PqEH99yeu1f0dze/9Bk9fMdtKEn/pfHn/tbs5b94+MKfKp/uCujczQXK/6vNL/+16Uv/2fR7LKAR/u7ml5K8ZoAaBEDqZZjZcqV/afLifzH5/ph0FPivNr/8dbt9apl3n5fHnC60LsaICMYYZvHeR4FVrRMiyrRWnb0QEY0xSg9FhDkAKEREoca1zaJiH25ce7uu63anKscbxWAAYFFhcuMCrLJCBGTZTa6bACKQWvR229YZ9u5+HyEIRLlf1w32nhRCqtTCnJzCeZaFEGIM1Ww2q2ZvX7585+DOG69dqqpqMjnc2NgYj8fJkjcYDLTWIQQAx8wcwRhDpFJCDADkmU2uYWYGZFiZVBWCWtHLvp73H+T3WPj+3VymvQR897zX274/th9+bj7xC+9mNgb4PX94lvKnVJE+0slv4eSUPXYvuMlA6a+YjXcsWZJ+fsDuhTAZgPqK3Vz/yd3r+j1/OJXweRqlsszvuN67Nw8AAvCDN2x9RedPloZ+x214Pcw/r8d3V/g7RQP8gzANIl9Qo3Jt5rRtp7aQAS6HxTWuv6I3y/ssmd97uMz5a//sPf7iw0KnopJFqpNxSTl579umevXVVw8ODvb39xVgUWRGawAwREqpZf4EICJC5BhjDI6IJHprjYgsFrPIvnGOQ1DGTKfztvWz6ZwBL56/sHv+wpe+/JV8NBgMhmQMAAAqYA4ctbIMIoJExxbBGEUr7JqqKVJpH9amnNg3AACUE43nZBmKxzEqo1NvkNC23vvk2CWlJwd3Xnrx+5dee/XF771QNYumqosiO3/+fFmWWZaVZbmxsXH27Flr8xhj0zitNQiVZWmMDSEQaa11npWpg4iIIC27gFR1HUFMZjc2Ns4/cXE4HA5HI4alkr7nCaJlikyfEdzzcOgdwT09HwwE8JNma/3jqW9PsUv2D+Vn7pp834Uvf2Lv8ZO717W+Je9mvfd84byjMH3Ait5xG3bvMtHdkxzoJ+5VKydt26ktJIBP6MEn4N6Wy26eno5j5+xSfFCMMYQQkaw1ymZaWQRgDmk6CMYY2XOWEaIgoiKTGQGlUZFv2uh9W1eN83cUtd4xyGhjvL29PdrYGo/HZTkgpUigqeaBARFJG0VGEEIIIbimXiTrmrW2yHJrLTOHEJaRdqkb29owOwa/vjOcknKFichXjoistRqp8r6azUN0B3v7dV2/9OL3b9y6fufWTYY4HA6Hw2GWZcnqmbRy27apb0jy6gojrqpJI1IyK8qq4Hbqq7L09q7l3Lyf57GnJ/FISkP3vHv649nT8/EjeRK7v9df8EmjpBk691/qSIZrAXDMnPIqACBZpLqfpyndwh/F9i8zagGSrAGAEEKMkSNoZbWywhghMnNKxlCkVqX7EARiFGZARO89ABulQggKscjzGKMVE5xvXDsoy8lkEn2QGK689SbQlR9c+sHW9u7Zs2ef/eSnPve5zxlSWVkeHuyHGBeLuigG5XAI0No8m06O2radTA4Xi8VisdjZ2Tl/9pwxBhHruibgra0tZayyCkIErYEZlIohxBgAwFoLkZu2cXWTLJ3lIC+KAiTG4CX62fTolVdeuXHt+vXrV29ev34wOQitE4InLl7Y2BifPbN7586dajEfj4bW6OAdAgwHY11kRISgEJGZlVJKmS7OL8X/KY3OuZAQNplNanJ5bXBcP789PY+U3grY09PT85DBtYp03QueiEIIySaUwr/Smz5phU51daouZZXCmomoKybyiJTf3Uvu9Gu3bUnNiEiIwTlHgADAFLTWKMDMwBJCkBgBRCurDVmliQCBmZUmFolWG6VUqtgSg7RtKyJBuGmavTu3mnqxt7f31huvD8cbg8FgMa89R+e8VjYvB1VVuRAmk1nb1rf37tR1PZ/Ph8Ph5ngjFedr29YoPHv27Hg4KoqCiIqiaNs2RNe2DfsAAMYYFHDBc4igxCg9GAzKsszznEOs22o2mV+9euXo4OD6tbenRxMA3tzcyLLMkEprTPNvbm5mWWaMMcaSAuAoiCvJh91BS8dNa22MIZUqHWqttSLMsizP8yzLUlIIvUNlwJ6eh0kvAXt6enoeCbLqq5YSV40xqURI+vaUaTDZBZMojDHCXRKwcybCvaLBHulepFUsm1usqq6EwERRIQCAsRkIiSAzSBRmxtX8qxorAkJKKUJgZogh2d4AIIRQ12o6O3K1qxYzQIXMBwcH165eUdpaa72PqIhQI1JWDA4ODo6mk/m88t7fuHXLR3ZNi4haU57nZZ577zOjL1y4sLGxURRFYbPBYOBD65ybzaauadNWZVYLQmastqbMi7LMk5jjEBrfuNrt7d3ev7M3mR5ZpfO8GA4G1mqOHiHOp0fnz58/f3Y3z3MEZZTWRMysDSlSyQ2NkDR9+hdJKUI0xiAKh6hJZdZGhCzLknLtatn0TuGe941eAvb09PQ8ZJIfEFZ2tS6jIqnAlA2QHL7pfZ9cw0opY4yIrGqdnKgGmmQirNnqHoVWOJVLu65Ikiuz22ZapoBAt3ne+xCCRGZmo5BIl+Ugz7PMGABGAaUROIboq9kc4tKiqUmJSNu20+n02vVrNs+0oWrRVFXFiCLifDRKD8cbhLocDvf39/f29uqqdTEURVkqHcswn8+n06PZbGaUapqGg79z506qVlhmeVmW2pAmdXR0WC0W6XQMh2We51vjjXyQx+EwuAIAmIP3vm3bpqoPjw4kRI20sbGhNZFwjLGu6+FwmNusKIpkNQShlSxeVihc1nlJta2BEJF5mfmrtU7N4tLfRGittdYmE2B3zHtHcM/7Qy8Be3p6eh4VnYxL4qBzCsPJ9hsp+G9VdY9DCOmrTnJ1KQXdx87X/KNv5Cmd101crxeBq6rLnQA1xhRFoZCYmVJRmCgiDBJT2ocxWhmtjNbWKhQCFIi+DaF1S6WElMLlCDDG6L1fLGZEEL1zvvGhTW02Gu8VKK2tMSb6TBNlxkQTBGKWZdpmmlSM8eBgL8YYidq2tVpVVcU+KKWazFSLfHNzc2trq22aajZNhVo0gkYCiQSgkAgk1bUOIbi2aevK1U1RFEVuR8MyMjdNg+wRUaTY2BgBx6ZaWK20zZJBUynNzESr2jTLEtapeDWmvsBElHzpSSmi0dZaY8x6UZjeCtjzvtFLwJ6enp6HzLqVLgWBdda+zjrYuX1FJKWydnVYkshLtkBY2RS7OLxuLac+/ogbfEqCrCexdtM7SUpERqk8zxVSCEFCZObUGFcRaa3LLLfWbow38sIWWW6MVgLet+1iTgJVVRljmHP0bXKbGmOstbm1WZYh4qDI8zyvqqqpHQAgUm51nmdlkQ3zbGM8nh1N5k2DWaHzoswLIqqquYhYrUMITbWANc81ABRFsb212S4WJOycU0Tnz50ry3Jra8MYwxxCoGSLBY6ubrz3xphBmW9tbRVFUdf1pKl8DHmeayKttfd+Pp9rrXNAEUFQxgDpZYo0IoKkc5dUO3Ubk3qRIKIgoNHGmO4yeCinsqfn3dNLwJ6enp6HybssDPlQOH/tn3VmuR/dKLie89H5ndetlUoZra3W1pjMKDTGECAze/bMDCJKKWttnudllluryei0KOec+FDXi3Yxb9u6qesQfOQYoyRZ3GVLCMTZfFKW5bAYVPMZR69TIi0CCkv0WV4Mh8PYNi6GhXMMVGQ5M0cXmRlFUnNeZlZIyeGulEohdzrZErXOtNnd2jTGWKWD84DsRUQ4s9bF6FunkM6fPWeNGg2GTVPV9aKua2bOcwvAwTV5nmutRSRlc5MSEY4xiiAAMbNWrLWWpRCETjojLpuFoCLQKknAriLjj3pB9PS8F3oJ2NPzMHk/X/89PTef+IUL1//5w13mUgjeJSa7CLbku9QECgkAFCAYI5ER0Vpb5HlRFIO8sNYmedq23jlXzabz2bRtKgk+xsgcRCREX9d10zTOOY5+e3uTmV3rMC9yqwnYaiqKXCubW6O1guAVlIXRyBKdv3PnwJYDqzT7kERkllkAUAjMjCxN0yT9l+d58ly3ZWlIlWV59uzZZEZdVLPDwwkiaK2N0jHGulnkWbm9tQEAzOHWrVt1s4jB2yyz2jjXTiYTa61RmGrlaJsZYyIIaURMtZ11oGhMxgzMYMxSpi97ASOIiBAqa4y1yQ4Kq8Ix99Px2OvDnodNLwF73lce/BS7x1vnPc7f0/PYwYCIIICA8h5Liizvr7X4v3RPiQgDIGEK7sPkuQYUiERgNRmFCkkpJSFabSISakju7OTJZaCmcSICLHVdHx0dLWYT19QhOg4hsrdWx+h9cEdHR7PZzLkmhMA+AIghQua2qhQASdwYlkqbra1t54J3URHEECQysBQ2U0pbY1J9lhhjiG4wGKBw0zTMIWXaZlmWFGrTNE3TOOGUbsHMW5tjBA7Op2OgFYLEIrODQRFco5QK0Ze5BYwheG0UEmiF1mhjtDGajOIIBKKQSGlQy94lIgLM7ENABcJaoXdRW9O0LSkQgBCdznJBsDaPEEMItHKyI6BAXDtHp1ND7taI93tO9k/Ih8v6cV7eKXj625PzLKM+jqecOCWnerOlE33Pc3a/+/p+3d3ebTpRLwF7eh4Jj65L2N0PnUfHelhYFxm2njHQzdbNebyd76VwyanguY+KR4xB0jsb1p7cXd6Gcy5leqaM19QfrCxLpVTTNJcuXXrllVd+/dd/fT6fb21tff3rX//MZz732c9+NqmWFCgYnPehTekCgAoAvPcpsvCEvflhH63kURYAWd8vhJTEkFy9KEBEpFBZJcywqmKT7Fip+vF8Mg/eV1U1nR4tZpOmqYJvmaM1ylodggvRHx0dzefz6XTaNJV3ziplrc20IWCjUOU2t7ocjkbDMnhuW49AHCJIlBiH5QCMMcaMRyMAcL6p67osc4ksIkwKkDObpZLR7MN8Njk6OtK4rNE4GAw2NzeNMXmeLRaLtqm01kWR5XmuULz3IThE1FoVksXS55lNRQDLMk+96RSLUjqZ8ZRSpDQDMQMzRwDC5RvWe58c4gxRaUQigdQpbu2YH99jD/ls9nywdBEaIvLAs8sA6n3bqkQvAXs+YO43Tu3Hrx84uKpsDCdLBK/nB6zP8LDW+yj037sMkvshVr3M/YQTKRRdCRgRmUwm0+l0NBjubG3P5/PFbP69733v8uXLv/O736nr+ubNm8aYuq6/+c1vvvjii3/0j/7RTz77iSeeeGIpwdIy0w6gxBgDR2A02hxvAAoA4EO9YdIO3a3Eu6C9LMuiDyEEA9qYLPl8ow/M3DYuhFDXtfc+OOec861jDlmWaU0gBYAAMClwDtFjVuSB/cANtCbXtkSotfYcm9pHEZtlDJCUdFZYk+XzWdU0lQveuWbaBiStFJZlOR4NFgvwrTNKG6PqxYyFtLaZsXlmjaKkSpumIWGl1NHRUdpspdRwONRaTyTWdc0cRqNRCOFoOh2W+Xg8Hm2Ovffq0ABAMjeOx5ta6xhZKTYKFajO7oIiCkhAAIQlSPAsAEwRBBF9dKmEDJIIISkDwJ0+WKZg46n2xj0fdagbLJ+avvb3/ex5j5ZeAvZ8kLzjayvN0AfBPGruWWfulOVv/UW1Lgc7IXiqntl7Sk1YV5Pv9bcfIISpHIoICHDXBPZEeWelVJJEqSjg7du3v/e9773yyisvfP9FrXWMsSiKtm7u3LmT5/kXvvCFYTnY3NwsioFSKBDTYUkHhGFZTnldAkI6fY+govApyy4KkFLGmGhtWZZNVTvnSFOysSUrV4xxNpt57xeLRYyRQ/C+RQFjlc1LkQjCiMISYvQxOhY0RhVF4ZzTmgZlkWSQ915ERqORMSYdPWX0aDgej8chhPl8DsCgyLeNkGqruizznc0tImDvBmVujJnNs0jBWpNnWUrd8L713jMzIaQ0jnSCiqJwrk11oauqSmpVKeWcS635BoNBuuaZebQxHI1GRVHEwDHGGIVQhAOyKNJEjIoUGcSlFz34JkSXXOQi4rxHRNJKaw2RkQAR9cnMbpF+/Pux4d1L+Q9G9PcSsOd95Z7Ptgc/8BiA3kWMYJryYXt24g81trtb8d5/vx7ag+OeCoKQAGDZzL77NykeWMaQpdcXAgrdO43g3W/BsdXpPgv5sA0GEACWBeAQFHTiGFgoGdEEcpttbWw2TXP16tXf/u3vXL58+YUXnp9MJgqJAJU2HKLWOji/8OHa21dzm128eLEoCkAtaxdD+kNEAnOQ09eVIMMPowHv+okspyKgCC5jl1aGTmZBVAhKkUF03kcDIYRQlmX6tXNuXi3quq7rGhG1QtSYGzsYFmVeIAJKBOC2qdq2YY4mKkEuYzSZ9t7PZ1NmZmZUVAzyjY0N5nD79u2j6WEQtlm2nRttlQttYIcYm7ZGUsG3mmBzY4QUDUJZFgCwGA6D90phbmyZWa0pxnju3DlrdUo9zgsb2R8cHQKAUWo+nzeuZZDAEuqGQIbDYVFmjOB9sNaePX8uecCNMcKpUjcFzyARgMkTKkb0qby3UgqRGD0ACmETXWRGVC4GRFRRAwuHqCwrhUoZY8yyauBdZ+jEDXW/6/9D9tz7ePPgR9y62QJXhvzjr9deZqeXIx/AwLeXgD0fMA+4nfiuPz5y3pH36lj8oKxfnVUvfTw2yIl0FemWsepEJ+wV65UsEKPwShyeXiCc3LtTR2Z9/o9KICAANE2THKNdd6/0IkcBJEq9JhBxOBxOJpMXX3zxpZdeevPNN/f392OMZVmm65mZ5/O5iNgs29vb297eTmXnnHPaLvsIB46rZFLElYlxnYd75Sx1/sklp4nrDTAUoIg455KCcc41TZO2XERS8TutVVFmRZHnWYYkEINADJ6URqURSeWSiwgRMHNZ5FVVLRaLEAIRElGMEjgyA2AKNySlEJCVRpuZ7e1NQDUclkWW5bltGtMYvWy1QhBRmCXlKRtjWAIRpIa8RVGk9nEptjI1KU4eeWY2xmjCLMu0MswxRfIVg2IZBInovWcGQIgoABFBMTKlHjDRQ+RIEJVSGklrhYQIQMlGTszMEr0H772JlhA1KURShEDLY819p+CPCZjCZLrPcr/KTR+Q9aKXgD3vK/e7zu9nKzsdirT6g+4aaX1oeW+bd7dR5n15Mtz9VEoKIIbYBbctNUGMx63PTjqIhSVylHUf8WrhIcZT3uR1xzGeWj3e+5gRwA9t7niXqvK9Hu22bdfrD8cYJbIQKaWi9xJjSuyYz2avvvLKr/7Kr7z+2psHBwfD4XBYDLMsC94vFjPvfW4zZtakrrz1ForcvnnTPPHExvZ2cgQDYSo+h1ppc+xlXpLSUR7qXRDXztfyJAoAACkqbAFeBsVQMYUmEIqI7N2+E2MEZOectRqxSBoxs2SsLmxGBCASY2D2IXjSyoDNi0IgCgJzAMgRcTAoAbGqaxaJIRxNJ8wMpAeDYmtnpxgOUCud2cF4AApM1l586llmsDYfDIrNjXHbLBZznM1mzrngGg6BmanIyyIrioKIfOuIQES0JpNlgrhYzLMsGw6HWZF7XzofrbWbm5sAEIKr6zoNcZz3QNA0TYzRWqu0AUi73kVKKBEUQYkcWZhEOCBoIUFlyiIXAKWMC9F7cT4yc3DeNY33Tmu9Un3d9ffBR4n1PJi7nxX3CFuS9JFAhDE9ZvnUD3h5g8E9LMCPnl4C9nx4SXcErz0OH5xP9SEE+b3e1iej8T6gvV1PAVka/xBT+JRbmXm01nmemyzrWl8kG5isGsiuLzDZxtaX38UUvnvz1Q+RL4d4Qvy9sxB8jwc8qeEYY9JkzIxrcY2pdPDNGzdef/31l19++eDgIKkTpRQhBu+VUoXNBoMBskzmMwmxmi/qRbVYLKbT6Xg8RkNKqSgcY2SEDPSyHLE7bQWEh5pJvW617Y6hiEiAVAlv+S1yjJxqO8dl8zSx1gKy0ZYUGKuzLHUGidFHAEZMDv9ICoxV6bClA6iU6q4Ka22Irm1bBkiRfMn81rZtstuVZRkZOLgoSiQCsNZUlvlwOHRNVc0bXLVasdaWZTkcDo1Rs9lksdB1XccYjTF5nqNwWZZZlqWucXmeI9g8z0MI6YpNBsJ0LyRBz8yGCIAQCAARFJFGVMwMLIIIIAgsgixBBJilaRhRGcMcJbrYti54Rk2oMDrPOkDGwpB+KQBA73dmaM8HDiOo910F9hKw5wPm7hFu9xpLAohhGfeklqU3PlIi8H765j6v6uW+r9XmFRE+uQz1CI7AsWFvJf46EaC0dm1rswxFgPnWjZuHh4e3b9/e2Np88sknt7a2BqOR9z7Lc+GYZVlgBoBU73djY4M59Ug4FnydWTFpxzSlS55AQBa+vy58b8/IU4f5HdXmA5be6YAUHxliiDFubm6KyMHBQdu2CmkwGACAcw6YU1extm0vv/nWL//SPz06Orpx7TqIjEcjEAmtQ0SVZVsb28poFAYA17TVbD49PLp65W0UeOKJJzgEpSl4Se7mFIKplaac5sfbLN0WvqeD0x0iSZbEtYOjtYYubIkBlzMgCBCg1dRU87ZumqomwBBdtwHWaiIq8qHWlgi0QWu1xCiczF6tIUQSm+kYBcC0LWutF4vFfF4517gYvPcmz4JwW3nSVhMZY/KyQKW1NY1rWURpTUppk7326mXnglLq6aef3NoYFZnKrcXoond1XdfeFZk1RiHKzs7Wzs7OZDKZz+fz+RwRSWFeZGfPnWHmtm2jEwDY3NxM16SxuUjMCluE4FwTY/QhGOYQY2GttTYEJlRFURplvYuudSJAgFork+kss8YSokT21aJqmgYIi3xIyoQgdes5UioQPZuXxpgMShEGBiFkwZMDqN4i+GHhXY7J09MTBXCp6DtrxnKovHy+rcpyPpJtfXf0ErDnw04qePsRU34rBH9UPzW/L/vdSa7OgpVCAAlQreq9+badTCavvfbanTt3Xn/99dFo9Or29vmLF3Z2ds6ePz8ajcrhIFM5IiY9l/Io06LSEu7y957wCy/V4Yf4PHcbzMIp+7XyVaqQorVGWTbztdb6tmXmqqpee+21S5cuXb58OUX7pTlzYxERWDJji6LIskwR1HXtmta3bj6dHdzZ297YRFy6kdJ6FaA8gmjRlMvT0Rn8AGBpwu4ynQGBgINr23Y2mwXnU1nqFMaXjMVKodZam1WVY4yRfXBOhEP0ITiglEgRQwghhGTVS3ZEEUzddbPM4iqxOkULJEkafEyjhSSItca2bbwP4/F4MBhsbW0cHcmwbFO74WR4Tgtxzi2qeVHmWZaVZTkYDIwx3vtkekzmPWMMKm2MgZXRWikVggvRGWO8b1O1xBijcy6dE2sUc2RkANBaI5JCMkYbq5RaFoUJwYcQEEUYvG8pRh8gOBeYGCIjj+bD3BRFUTCi0iBshBmV+rBltvW8V95rOYveEdzzOLKMiH/gPI/C7vW+ce8k6PvM/GDb1/q3DzcC8lSiRtJtMUaFZEQUEXtfL6rD/YOXXnjx2rVrly9fntfVYrG4+OQTn/3sZ//wH/7D5y5c+OT4U4tqUZal1kYTKVJN2ygiYU5v1m75a2vEu41YD13l/OisCv8d1/9LiatWm1RVBBE5xBijb9tUUiSEMD2afPvffOvSD15+/dKrzrmNjY1yo9TKZsaklJFBUY6HozzPCXhaTKvFQkQW1ez69as7O1vAggoBgHCZWkEA4e5tW1rJH0KulAikrhbpBEg6KSxJgKaIw7auFrPZnVs3ESDPrUKlFCprk2ZSirTWRGnows4F74N3jggBmDn4KDH66EPSUs65um69jzEcu4BTWb4sbxGXHdiMMYp0jBJjdC60rUfNyclLRIOyKItcERLCaFAWmR2WBQrnRQYAxmgBns5mgMgSB8OS1Jnkz01pKwCQGvWmEjAcJTmFtVGo0YDJmH1ovXchhNbVzje6sVmWExiPjhVoZZO416SUUkYhQBAILKAAraZWKARu25Yohoht23oXGaEI7WRYGGMGo6HJcyISXLaI6G4MXt3qH7lkuMeB9TfXPU+QEADgWhZIcnFI94sPRPl19BKw58NLsv59pPkR1cz77PVJz6nOOcvMWitmRpFk+Dk4OHj55ZevXr36xhtvlGVpi3x6NHn++eerqhpvbn7ta187e/7cJz71ySzLUiRcWmwIIZWOW1/F0vIHLGsTH7x5H6pXYFIMi8VCKZWC1ZKlMxKlHXnrrbdefukH3/72t6vZfGtrK0WwKTJdj93kOC7z3Fobo8+0KbO8LgoUONjfn02nIpLqDiKiXrWOVYDxroowPzop4C/pv1NafO3UMEReLBaTyeTO7Zta6zM7W2it1kqERZLFl7yPgMzMQUKMqWebzwubnJshOOdccD6RSkcvDXvKolJFmQ2HwxhjXgyUwqZxKXRPBImU1mhM1rYtM4rA9vY2Io5HI631zZs3QwiZNlmWbWxsOOdSlSJrrbV2NptNp9O2aay1yV+/WCzatk17l2WZtVZr3TSNMMQYQwjQQJZbY0yWUQ62ruvFYt42VQjB6AwAjLIioijkOaSyglYbpZGEY8QYWQCVUqRAGeN9dM4rbbUsCyg2jWOQ+XSWZcXWVqW1gXxl/LwXqTzWhzz7rQfWH/vHxRJShM8DQlw+GHoJ2PO+cnePxcT6U+9UoDut/QoR734+fpjLR8t9dMv9erme6tkKcLJQ7N3fPiRO1HZZe+snd14qDVNV1WQyuXHjxvXr16uqQkSTZ5PJpLpV7+3tbW5va60/9dyn8zwvy3Jra4tDzPO8bdsQgthsGd+UTICECBhh5W5GxAe9+9Z51Kr4HbYhnbgukXkxm8PqKHGMyYHYNA2wvPzSD1556Qe3b9z03o9GI6M0R1ZEisgom9s8t7ooCk1KIhOgtXY4HLoYYvRVVTVNg5x6TBzr4+UZinz3sUoVKO93vT1oh7oFgKzyGDhdAbQ8U92cCCwxuKZeLGYTRLSERZEXZTYYDLQiIhDxMbIgMDNzbJsmxsgxaoVGITBziByiD84H75z33nOIwKhQgxJCymxR5AMRYQalUOsWgNq2NSbTygJy20TnQuNCCGE0Gg0GgzzLnHMvvPDCzs7O+TNnB4NBURQHBweNd8xcDgaj8bi+ffvg4EARMIfxeIiIi4WEEPb297XWg8Fga2srsqRyhtZa0iqEUDcNUGayXBHZGNtWNwA+RiKfbpkYI0dP5Ix2AEAoKAqoi/dCAAKBTGsAHyNbq1HpJDHjYhEav1gssmJeVZWxhY15KhZ9KoR1/Uy9p1Hxh/Op+FHn3dcFvEfXe1iWN4Ljs/OA1sCPnF4C9nyo+RgYAn84ur1+33b/VNpj8ustS7cgaq2dc4vFIvnOnn766bquo/OsOc/zpmneeOONw8PDrZ3tr3/961/4whd++qd/OrV28N4Ph0NYc552hkYUiKsmqUS09LF+KCui3b1V6UBtbW3h6uA0VS0iZZ4fHR29ffnKN7/5zWtX3k7ZMERkMo2IycOYjF5KqfQVMytFZV6ggPe+8Y1EXpZjFAkxkFbJHAgpyvwR1E1ct/x1xj/qBlxdVXASAObgmNk17e0QRuPB0JcQg7EKiEL0qSxf0jFp72L03itgZF76sZVSqxxqYO56p5IhpbU2JkvqioiM4SIfWJNnWQYA3nvn/HQyr9o2xrAxHKVafVevXv3e9773+c9/fnM03t7eds4lJ3IIIcuys2fPtm07mUwOD/YAIM9zpVRd1wBwNJkMh8M8z4lIKX10dISIw+EwNREuyyJ49j4qhSkqMfWUs1prQ4gCwMzRuQYRvbOxdVlmsswoTYoMgBKIIjGECJFDCDbLjNLGKuMUEkgUDs41ddM0edtkvrAqexRjvJ5Hiqyq/90V7pxunfSUYyR5yNWbfmR6CdjzgfGOFkE+ORutBkoIJ0t9PAYso70epRtIVmWNu1owna2LYwSAyWRytH8QfbDalHlBRKlmR8r2UEodHh42rn3hhRcQcWdn5+mnny7LstMTAMDMqcpukk2dR/h4G97N8xEfmSFQ3psJTURS+7K2buLKBCgib7311quvXHrjjTdu37hZFMWyO1nrmqYpitGxSU8EWEgAAQkg1VKpW4t6WYiHmVO9GURMVUIQEUEIZf0y+NH1gqw1gIbO9Lv2dRofoAD4QADAYpRqYzg6mKJEQxiLkiIgs2uapmkYOQ0klDLpmIQQJIpzjkNsXYMCHKIwAwsKKCRUmrTKc5vlRWrOVtfLmou5zUmrdL3VdXN0ND04OAyBtabFYpFl2fnz5/ntt+/cuXPmzJn5fL69vZ0GMFrrEIJSajQamTwDgJRuUg4HSqn5ol4sFpcvXz537txwONzZ2RkMhrQiJYhobZL9G4CFg4jkeV6UmVVaKZO6KDOzSCBwohk5pgo1RjQRIYpAZA7J7Oecs1mWZai1znKTZaZtvYh479u2bdvWOUfKk9aolkVh3p9ssJ5HR7qxVrfYsvbjqrsSv9dnzkOnl4A9H17oY1EC4Z5JwXdHhCwdByBd8vM9913wRKHEh0W3PaesQYoUIkbmtm0P9/Zv375dVdWyZ2uyEUZ2zg1Gw+3NzbptY4wvv/zy7Zu3bt68+bM/+7NbW1vj8RhW1qAUAtXJvlMSUJa1FJaNdx+0uUKPUAjec4XJG7uSWykjGFiAFIfYtq21NtWW29/f/63f+q3f/Z3v3Lx5E0WyLGuaRiJba8fDjaIYaK0HeWGVBpYQQlQaAADBKCVgbAqaVESAwiyMEiIm/bdMjH8komBdBZ6IZJIozBIZABDYh4Y5snhtCDE2TRViITyIoSU0IlJX88ViIRKV0UqpzBbWWoDIQaJE17R+VW/ZuxA9R2Eipa2xJjfGZIVV1hCRc2E+nxOqPM/zPBsMh9776XS+t3fw1ptXXn/j9Rgky02e54PBYHd3d3d3dzgcJrlWVVXK+c04c86lq66t6ul0iooyY3d3d0Vkf+9wOp2++eabMcYL58+3rRuP1WAwWBa8NCbpe+9d27bet4RsjCrKzFqbaROjBBdjYBGlyAAsk4gBIIQQOQAwIwNzjJ6ZQwjT+SzdVS749VqS0XvXtG3dtG2rlUWRjOjubmHdXb+8Etb+7flA4Ls+4uo0rU7K6nEKAsj3yOvDVBKc7pXy937QS8Ce95V308l3XR6lv1axEst6HAJCa7fKhznehQUFTyg27P5d+dbWvzuWGasq2OmzAmFhWTXtjSKU3tYPad87F7BSxzVptdYKqW1bAhCR/f3927dvp/dWspRkxgLhUClQy7IddV3Pp7NxObhz6/Zrl14tsvwrX/1Ja+3G1qbRJnVFSy0WlsU4kERYmAGJ1Co3ToTu2ymOlk9M6cyBJ+ZZuRQBIeVPpHi6k7WO7+VxTlnQqAgERU7UyRMBtdye5UcEIkBBcY0nIQVKghhjbu3devPNN69dvXHr1h1ElVJirc58dMCoiazSipRWCgEKW6QtQUStlXOOUBudASprrSEFLBDA6oyAIC63W4Q1qfVL6r3H/60fTgFYNbFCxFWCtkRGROagQEAYhQGkquYYg3dz3y58u+Do8kwH31hDiiDP1Gw2C66t5jOWkDSxVSRRmLnMhs6Fpq1BsG2ciFRNm9uMRbRGIjBWaU2pY1vb+qqqZtN5WQ6B/PbOSBi0slFw7+DoaDY/nMyYYZvGMUaj9Wg43Nne3tnZ0VrvHR5sn9llBDKaa86yTCs1m05d21ZVRUTj3a2drV1mvmqvIUA1r2aT2fZ4UyIo1IPCKqPH47H33lrtXetd5Z2bL6bj8SiEkOcby059wgDgvSeArMiXF5uIUipIJMC2bVCBd02MQQG2bdtW1VwRIDKI99F7n+rgAECM0XvPzCE6Y7WkW3zliV+OQJZa4URXpIdcGUCWzstUKJSIUg8UAEiO9c45kNKbTgxI1uKJkSi5Dqh7niyvsYe5tY+Ou3v7Li33ayPP2Km8tbJKqcimrKqrEpFABACFsrx9RQBWw2AhRAIUEE5OZA6ravmIS9s7pBDb9OBKRsR3Hv2++4uil4A9H2q6d9LxlIfXAuFRI6vGXcmb0yX/r3cJOq4PAAAIcqpN1L24+5g8RI7r8619jCE45w4ODvb29tIbKwk4Y8xgMBiMhgAwr6v53jwFwznnrl+9evPmzW9961t//E/8e1/96leH45HRJs9zWCqeVf5saqsK0MV+wTuXOH6Q4kHE7tci0r0h18cVp8rQHFu/iLqXIJxS52sfuxKKABCdd3HZQ28+n1+5cuVXfuVXnn/++Tu3b5dlWZZljLFd1EqpYVkWRZFZq5TKtEl+xm7tqdsKpf4iAoPBIIWjURoT4KrA7EOOEktX29KsjKvS693xQRYgQObIUTj4tqkXs8n0aDabVtUsRKcN5NZYqwlYovdt3daLpprHGINx0XlkljwHgJbIxRCcX6ZcKB1CcOl0I6CidEmkSoG180eHk8Witja3WYGIZTls27Zt/WQyOzg42N8/VEppTWVebG1tlWW5u7v7yU9+cj6fHxwcTCYTREwhB8mnnEYvhwcHn/3c586cObOzsxNjHI1GABC9tHUdPLdVjYgXL17MyyLP88VicXi4zxwWi4XzTdPUZVlYq5MMMjYTiemNHtmH4JaJ3sogSoyhdW5eLQBC27Ys0bcOIrdtG4Tb1rkYYpTZotbaEqo8L1MBQu+dtVZxALCnuuGcEnynVODDlFbJEp+k2yo+ON2byfCf5lrm+59MI4N0Pa/35FkrNY+n6o9/LJCTGhjS0x4hVQmNEgAAgSOiAkFgWvmF00+Y42qsrxCRdMrMx9VA85FXjOklYM+HgvtZB+muAQ19qK1+p7m7fWvnGICl3Fib2v27tP/B2veIqHDVKATxkURDrucF41qXMx8jIs5ms8PDw/Toz7PMGAOI1loASBkAWmsNOnlJ08Q7d+68+uqrSQzt7u5ubm4mU0eMMdlLYJVdy/yuHLsrefqgmVdq78Q87zLXRNZ6EMpdiuse1kG1rIE8nU5fe+21559//vd+7/dSHbvBYGCVThWhUzhgVVXAaIwpbJaMZCKiCGKMPnKWZckAQETDcpDneYxRWdNZRAFXUecP1RksIqnuDHb7eJyYjoAARMgcmZ1z9aKqZvPZbDKfzznGIrNGKYWCKDFG37q2qZuqjjEGG5g5z7OuRLNV1lrbOq+U4mRjXiEiyWNLjavrel7V0+m0bT0AGGO0XqbQCgOh0soo0nmepSjAnZ2ddFFtbGzMZrP9/f35fJ46jjRNk+QLIhZFsbOzY6zKcqM1GaPG43FZlkWhlaJFsziaHc1mE2OetlYzh8B8cHBQLeZ7e3tFmaU+wnluFSBwrKu5MCplrLW+Dd575goAgrJ5ngNBKk/d+lDXdd1U8+lMa21IoVbM0gYfo6SS2HlWyKpfTopfTPdUB8rag+DRI8cV7FZrB1BIwoJqGdaZTigzI67CRk/1YbwrwZ+I1modftxYHzidPoCItHIOL+cFRmFABAIUWjWEwu4HwstJ915ZCh98SJEwvQTs+Qiw1CWrQKiPkCFwnbslxWn9xwJdIH6KGV4pvaUZaP2nD79LxGnfKyIKs9I6RUclQ12qqTYYDPI8ZxFmbpvWBa+IhsNhynit22Y2m4lI6/33vvv83t7emTNnEHFzc7OLl0rKQGu9rAuzSkFYDxB8wD6KyNJ1efzxQUfmnu+eE6ZBEWEWBBCiNFRfW8w9BSoK2DwDBFe3+/v7v/Ebv/Gd73zn0qVLw+FwOBgkQxSwZFlWFAUAzOdzYMzzPJax63gBskr4AEBEq7UgpkrFsDocaSTBaScIH96pp2Wh2nW76dItDJSsj4QASCLgIRVzrutFVVVNvQAWo4E5OOeIiAibtm6apnUNRwEApZT3Po0N8jxX1iQBobVmwFRIzxjDzE3TVFVV13XduKZp6tbFGBFV14w4KcV0JMuyLIpic2tje3vz6aef3tjYmM/n0+k0rgghpAWmiUVRnDlzxlo7GBRJUCab63g83t3dPXPmjDGmaZq6rvf391vvtoulppwu5gd37kyODq09l+cGUZDEuRYRCdFam9kCoPXOheCcCyEESybGaMssL7NccgYfY1wsFnt7e8aYMstdDEpp570LsfV+ONxM9bFTfxREWRnbHtIZfo908iWujP2AKMxIJMwg0qWIAQARpYCB498jdobDzvK3tK+v7q+H/uD6oEih6vc0wYoICAjEJIQREIFBogCkomfLe0xSW04FSCCQKiYQEaICWBZmF8B7vDgeHr0E7PkQ0dkCOzOHpHfvSgLCXUoIPtzxJbJ6QIgsA9hOWPZl+Y+IIIuI0Kox1HKPGUCEcVkQMc1JjyYj4JQExK4QnSxf52non5J8i6JIPbgAsSgKH0OMsaqqlPOb26xtWyLKsuz69euLxeLb3/72/v5+snCkXhrp35QOKSKp1sYpOXiv4xnXN7LL0mBJ1UaW0m3d5rdu2oSVxDz+CMuYG2bmCAxMqBEVrezP6aedFkldPQCWhlkQWMzmly5dunTp0ne+853bt28ns1KMsW1bq/RgMMhtlmqOZFkGjLmxSeGl3e/En3MuGYHUSv8tNeJSh6329+GffFrZcQQAOF2HkPLPj9eVbLeLaj6fz13bikiKGPPeV9XCu1YprOczV1euroIASySFTdMkCWiMUd7MZrOmddZaXEnALMtScZYUDHdwcNA0rQtclmWWWUSltc2yAgCZpW3bpmnatgWAs2fOPfnUhd3d3aLImKNSaIwaDIrRaOBc07ZKa7JWN01QCvPcjsfDut66eP7CzvaW1kQEW1sbZ87sbG6OZ7PZwd7Rl7784ztndjY2xkS0f3R4cHjAzNvb28bi2bNnbaZS8IO1NstNbjNrcxLjGg+RFSpCQhYBds4xCZCk2tdt29Z1PZkcElFbFIVvynJIWhFBbm3btlW90JPDcjhUxpbjkdYZaJXnJXwQUc4iktReGstlWUZEMUb2vmkaa21eFAQovLRJpxpPsood7IziwXteCZo0MSXEmMyeMpJ91FjGYgoCQOzcNWnIvuYfkCgsIsCsNBIgCgPzMoY0HTRmjpFBiLTSmgVijHXdZlmWgh/g+FF8YgvkeKUPgV4C9nwoOGX1kWVE3HFc7Uf0qcEsQqe3vGuE2/VjTS9UAFhzwnX2P1QAKMuAwvT4SFX0Hq5X5ZTzIj3Zk8UunYVkywGWrr9FmgGJUpuHVrXjwTCJv0FRklbOues3b96+ffsTn/okIp49e/bs2bODQSr8y6lCR7KBpVfIPY276xNP6rnjq6KTj+mP9ZjC9X/vYT++n7NFYJmiLAKrmMX088jSLU0hTSaT73//+6+88sobb7zBzKl8ndYaWQDFFnZVc07ZLFOoM22starr9kHKGKNxFfVFlKqonNjOk37/h3rq8fhyXEV2iQh2Fy0zRI4hdNa1pq2Yg9bEMXrv5vOZQCjzwlq7NIWFkGS9Usq2bToj0+mUEQ4ODiLL7u6uNibP8xQVmrSCUspaGyPHGJ3zxhhjsnRVxBi1NiuFymni9vb2xYsXbWbS8tM1ORwOU6xqyvwwxiTjovc+y7IzZ86MRoMsy7z3xpjxeJiaC08mk+l0mmXZ1taWMWbR1NPptGkarVWZ5Taj7e1tbbCuF8zBWq21Ho1GSikOaEyK6aTgl5cfqVTVJ3k+l4fRORdj5BC89yFwqkpjjEUPMcamaeaLaVbkTbWV56XOszx/SKf3PbJuVpdVo/Bk/U1jAF7drcurV2sAkPTV6hbuxnVpUel6Tj8391nvR450B5KcqNqzPjQFgNQjhyIxIkpMtr6lt2F5jwPHiIqEGAVFpG1brXVnRu2Gq4/OKtxLwJ73lftZ7E688I5jIySZaI6D4j9qMLMsBdWJje/Mmp2YSM7HVFdABITl5E4LAbAIivC7a6f2Q9AZAtcDU2BllsuyrCxL37o8y1I0WxBOj/v0hkPExWLBPqRFJYW3sbFhrf32t7/9xhtvzOfzL33pS5ubm6PRSJEK7J13xhilFLDEuIwxWvcunXqqMhwrRaTjQi2IhAjMMRkRO+NEt1+n3m2dxsI1lCISJFJJcaW32vK9DqiQCElEfAgplhERX3z+xRvXrn/3d5+/c+dO9Ky1DhKstRp04OA51nUrgql7bMCwvbWlrc2yLNnARIQISKnUOSrwklQGj5mPQw8Rl3bHh8tyFLJ0OqdApeU1kL5nhhjTVomItbqrmdfG0DRV9G0MjRozCYtEIiACkcjehaCdc0VRENF0Op1Vi8lkYmy2sbGRFWUKLUgvPABIsvi5555rmuZoOjfGFMXgwoULZ86eH4/HSapvb29vbm6WZamUsplJMXPpxZnq/+V5vrGxked5Kse4WCy897BKX93e3m7bFklIwebm5ubmprW6GBbDjeGZsCMSq6paLBbDjY1nnnlmMp0yx0ybsSm3d3eK3BwdHQC7QZkjAgj7NpJQZlQsctd6F6JIAG2MMWVZ5sOibZUgF4Ny6IbPPvusc85qHWMEIkRhDkRZXhhtNRGmEZGsnOYP+Sy/a1AtA/iSjb8rW9O1vZ7P58tufkRaa5Nly9T+1ZAmDQA63z0+sOvPPYZkH01WQ/q48kuk25YQQSWfeGQAZGDvvW/qpV2cNBqi5OIB1JL6a9NypAOIKR5jhSwTttbv2R81IrCXgD0fCh7wIFi39LzjzB82ktK4W/+tHhknLT2QfL2pkOjS65fey8vc1pX96ZGyvrUcY5LgBGiMyW0WnU89EowxwEuRpEMIIUQfUCDLsrZtdYoTJxwUxbyqmrq+fv36Cy+8UBTF5z//eREZloO2bZm5KAqldfB+WSmGSNba1J6y5Ml9fGPHkQMrbXdK/3Wu4XXzBnS+XURFCoC6dGNm6V6BAJDbjBQCgMRlSJyIKMDbN2+9+eabr7/++mw2izFaa1M3FPZBa02IzJzMotpmxhi1coWnsLYQAgCHEAREGSMhxBhRUfKQLst0H+/hI3hfdmOR7kiuorhWRxOTS2tZBijLlEIiIIXMIURHrKIl5xubaVgrKy0iyKKVKssy9d5N+RmkdNqvlAWSBgBa65Qcs10OnfPKHDBznpej0agoCllVLMrzfDAsi6KwmSmKoixzWeWrImKe50n6JzNz2uCUdLK8SjXVjavrqJRKCddIUhTFxsaGUmY4HI7HY5NnSfGMRiOb5USY51Zrra0xSjEqay3HAAC+bdKoRGtyTgSiUstEb51ppRQQpiNWDgbet9ba3NoU90eAgqCIVMqJSWEHqaa0UTazwo+i+ue7gpkRQBsDIk3TJG0dY0z5TDdu3KjrWmudW2utHY7HeZ6nbitJzSczcJIyKZKhG3HdcwDzsVGBSf8lkhkYESIzCkuMMTiODDG0dVPXtdG6HAzKwUgpBaiSrhPgFB+79GksD869gsgfHr0E7PngEREOkYhwFeq+dEeJLOuxpZf4MoKWRaQbrR4vJEVIfMgeJqRAEBAFEdQqUg0Qlt7EZGAjApEkp4CX8oVBtNaoNABwiKQUiChcFuVK/VHo4WXY3fPpnDYvxohEqR/reDx2bZvec0RkESNEUaK1xrZdxv2EkJZmtE7qIb2eAeA3f/039m7fmU9nf+AP/IGf+7mfK4piWUrX+6WxTankaeocu3DSUCfJWhZCCgiz1qJeen4RlF4VIevMfknGBR+gS0ElBQBC0jmnIgsoEBSRoJQFSS3LkEDRyraxXFoERCzLwpC5efPm22+//du//duvv/76rVu3Qggbw1HbthB5PpkS4vb2dlIkRVGkPJhBUW5vbA4Gg9FwmBpXBGHv2xgjAIe6VkpFYYxxMBiYPGMQhRhCAEXaGERKIYuo7nGZv5uKm/eA6Liux8p8oUglk7QQElAEEEKbZ4PREGKzs7ODAlW9iN5F9sjLA4so5SBXGu3UcIzC2A0VxuOxiOjM3rhxI6YXYggiUhTFcDhMEm1yOFVKCcBwOHjqmWcmk0nTuCeeuDAcbXjvEZX3ToCbpgKUosieeeapp59+uiiKup5Np0fOuRBcUWSj0SCJwoODvWSVBGAA9r4VyZqmSaIzpbWORqMLF8898eSFzBZf/vKXLzzx5NbOmRDidDaLUT772c/OppMbN64hig/F9vamgEcR76JGoCz3PnDw0fm2ql1dxyht2woCGVJGG2NcNKPRSClSBJoUSmzbtnZtjBEQmYNGC8CIyzTbpU5iFgGiNBbs/IHvR0skXvVvhNTQRSSJOZtlAHDlrbf+yT/5JwAwn883NjY2NzfPnDnz9NNP/9RP/ZQPIStLFCmyrCjLJFtC24pIVVVt225vbytrO4vgqXHah5MHG92XrnAAAIjRG6XnTe2D29zYDN4rpSbTQ+/cYDAoitIqOrq9973vfbeuqqLIC5sNh8NPPvdcluegDRBKBKW0RVKaOLmABJhZ3/WmS6ys9O+QBveO9BKw50PB0mXQ1RFdswPBymG6dIgR4X0SPD9soAARMTICpXRfAF55dEEgAhAggyBIFAGRKMuMMFDLYhARBFFEQuAUJwbYFWt9iA/Qe47RO9kNLETUpTWcWrsCTCP+zFpOcVsx+hgkRBZWSpV5XrdtXddlWVZVdenSpeSt+8mf/Mnd3d26rtNbOcbYNk2W58H7E9uQNoEZABhiZ/Xpvk05dIi8ytIjkdj5agEAUaWOtSKSKjaHwCnYZvUtIioRDiHiqhhbOhEpo0845X8AM4TWee9ff/31S5cuXbt2bTqdJmtWkq1p2zJrUwe85WanHnpGM4KIdC1S1jxorIw+9rcWeRLNzBxRuupwnQkT7+9ce28sQ8txOYI6FXgkJMSAqJTWiMk2med5lltrdZZlkT0JG6OsTaVMKJmLtNbC2MWMpgop1tvBYBB5GcaQwvWyLEumU2ttZ3M9mhy61k8mRzduZKNqkdkihGCMGY0Gn/jEM8xsDBZFZqyqqnnbNinxAlZ1VZaeSq3btjXGFEWR8o5TIrCsIlyTBfrMmTN5no+GGztndgejkXPu8Ghy48aNGGUwGFy/9vZkcnCwJ6TkqQtnjYbMmtxok+c+tHXdtq1jTqY741qfzlrTNKiVsapLhkjmbSWQZZmyZjX2gC68kSBdJyGEEINDdaIuzPsGdplBqySwZCavq+ro6CgZvFNSTmqsfObMmevXr4cQzp079+yzzzJzWZbsXLoMUrZQ50cWRGD5MGfv/bCwUqqq5tZoBCFAa7RvqtJms7qdHR7UR0dNtagWi9i21XQ6OzwcDAZ1VZ05c5a2yWDyP6BIJFICEmN6C3RP2t4K2PPxJVW98iGkAeKpwJE1h5TEFINMhIjrVsAP8zMFURRIskNgkn0iAMwhIgqigphKw0eOwBI0EhIAESCCYAp+kxiZGRUJKSSVUs9k2dL3Ed/Cq1cCIpZlmWw2EHkpYrtMEaRMG8lEKWW9N8ZUTe2cIwGjyFp749YtrfWFCxdms9mv//qvX7ly5ZVXXhmPx1tbW6keHimVZdn+/n7ysXYpFEutk8xfzCEGRCTS1pplyD0ArBVtSSYMZvA+Jo+tUsqYzJj1xidkTHf9mG4JiNhUjTHGWo0EwsdiCAU4SAhhsVgcHBw0TfN7v/d7L7300uXLl5umIYFMLyuerEyLEVYpvctckBVkNCmV3M+ASDoF10syTZk8y7Jse2dnY2uTlArLEmFJo4OIsAjHaB6WBDxhRUgp52tp7LicAYlAK5tnCkaD8aiuq2JQMrPNNAlnucmyXGcGoni/rG4HQEn5Jddwsghub28LYLKAHh4e1nU9m81SdvnGxoZSar5Y7O3tvfiDl5KavHbt2mA0HA7HFy5c+MQnPrF9Zvu5z3zi9dfefPW1V7TWdV1hNM41zrm2bTuHLzMvFouUtDEej1POx2w2Ozg4SG0/RMQ5573f2dn5qZ/6qc3NzXIwMsYEhjfeeOuty1deeunleVUjyvTocD47unn9KmD8/V/78ieeferihXNc5kaTb+pqPq/rFllZUxbbAwSqmpCqSTfe2UyTIVBUFEUMjpkxBiLKCBjBe+98dH55YXeW77QvWWHSGYcUDSYPLwX0gSyt3ak1IWK6gBFxPp2++L3vfetb3/rmN785OTwKIQyHQ601KhoMBr/2a7/29a9//Y/8kT/yzDPPDMZjbhoiImPsquhP0oK2KGTl34SPvgt4lbeXeiciAWbGgsS2mie/VpabrY3Rlbcuv335yquv/CA4PyyL6ENVz+fW2izb2dlBhMEGK6NRGxClrQkxeh+MMcro9ByRVUDwqprE0gD4UPail4A9HwpoBXTWHeYU7woASQOmOZNc+EhYAQF45bxJRs0oIsIBAIiASK0C8AFBKRJijSwgDJy0F0MQiTEKIyIKkYAkHbxmA3so3PNZnKyAalXrqyiKwWBAAmEluESkC08koiSDjEjUmgBjjK5tI4gg7G5vu5X3NkV9Xbly5Td+4zf29va+8Y1vFEURmyYFFSXLUGcQklWaYfemhDWbZYxp1Ziq14EAIIpACNw0rm3btm2PHb4xJnNRshItw7ZWrBrW6cFgYO3ywRjC0pRorSJBEZlOp1evXr127dqlS5euXLkynU6ZWSOlum4pAyYFwne5q6lATFIn6bAws1XLMCmWwMwxejI6+dyzPB+NRmVZisiy8u7Sr32PGjcP4dQDAAIgJv3HfGx1SOuKgAoRFCmlWk7VW8KykrNGAq21zjKrlPLeheBWh1cra9Lup8OSAv6cD3t7eybLU3HslBMTQtjb25vNZpevXKnr+trNG0kRvnLpZR/CcDjc3t65fPmN3XPnnnvu01muP/WpTy4WCwCuZ9OUC5JUZkpL8t4nJy/AskQzACSHZqraDasHjrV2c3MzZTpfv379cLL4rd/6rbev3nj77bejgEgcFPm587sosW0Wb7zxxtHhnnef3xqVfPYsM4uw1hoiIQmiEFJRZizICNqqLMtQo3Ot51jXNTMrYWu1tTkRNUQAXoRDXJYDRIQYY3BN27Z5XiajdXcrPsQz/m5IF1xXzGU+n1++fHmxWGxvb1ttUskY55xrG0S8fPlyjHEymfzUT/3Ul7/85a2treFw2FZVio5NeT8hBGkarTXQQ352feCgQNNUmTESfaaMC21oGwK8c31/MZu/+dbrk72DulpkpMsiqzmigESuq6qazevNejAeE6DSBkgBYgghDVzTgPVRi+ReAvZ8YKwHNB2XSYPOECEsy17Ayfu1qhRz/NsPs/1vRcrrkPS2B1j1Y+XlOBuWgf7LHFQgYvaQwuGUAiJUyqACZiBIenDNe/gw978LvDvx99oTKEnAZZyfMbIqBhZ95LDKC0GStZYP3vvGuyj86U9/ej6fv3XlilIqBfjfuHHjH//jf/z5z3/+/Pnzzz333MbGBik1HI2EOeVvJgtf589NV4g1Gawei8zCEQBAGJRKZVZBBEKIdd3O51UyMjVNM5vNZrNZVVVN06TCJWkXkujMVhhjPvPcc9xZFCNAZELUy8o40Lbt3t7e5Tff+s3f/M03Xnv95s2bKQXBc/Tep9SZzFhjTJEXErmJTdf6IsQYmZVSPoYonBmLSw+/izH60AIAM2tjRqPRcDwqylJZw8C0yqmU1cD/YQYArHIOBAQEY7JXyzIXQYSToSaCkIjnmMyQoUsQUcYonWdLqdc0TTrCiKg1Hl8DTZMCy1Kd5GvXrpXD0dbWVp7nW1tbSZ1fufL2lStXnn/hu23buhC2t7c3NjZefvnS9Zu3tKbhYPzkUxe/8tWv7+5u7ezsPP30k/v7+weHe818JhABWRtiDq1r0u5kWTbeGCYlHWOcTqchOpvpVI1yOpmDkDFmd3f3/LPP7l+79uL3f/Dyyy+/+vrlf/Ev/sXVazd9BADwAf7QN742Ho/HZVEtpr/6K/9CEWSWzu/uRO8VkjV5npfWWiItLJ59EABUyqo8z4fDoZB471JpQGa2hFoTImpDBRmllLHkfGAgWOXSpgs+PTGWlXmQATGFrz5q5cSrVi5drEXKZ7p+/fqrr75azRcXz19oNrfqup5MJlVVHd46ms/nN2/dfPH7L/7qr/7qtWvXFovFz//8zwMAEdV1TUR5noNSfjo9Ojra3d19pNv//pPeRHmWQWRhBq0MQhCYTib7t29ee/vq66+/7usmxqBs1s4rCHF3c6Nq6rpt27Zu6oUCIIWgEHBZXiew52WHwHuwKhqGD8UQ2EvAng8LnaUnvZSWRsFVnHpyBwJAqkP6ERpE3s/A1j1hk3k/hOB8U1WV9z76gIhGZ0mjWGvRaEiKLzLTUg+lmqwPJXPwlFPm2Oa6tAgJIg4Gg/F4bIxJgT7pjd5VDourgiwGIGhttDZKK6UwIDLcunVrNBolI19yp6Yycm+88cY/+kf/6Lnnnvv6179eluX58+e7ELqkAjujV/qjraqkjpnZtaFt26Zpu6o03vu6rufz+eHhweHh4WKxmM/nzrnU+yGRjEYpRi0d3uNgNWtff+21JAeJSELEVAo4yxDROTebzd54440rb11+8cUXU/5yEmchhFQyLUW2JRNgXdeoKEU9bm5upnM5KMsUTqc7Q6lrvPdNS3XTCMDG1ub27k4qfQJaE4eVCRCWbdxWHx8iaSjFJ98pyyOfGpWixBhb52bz2XQ6nc/ni7rmEAijJyWSWa0kcl3XSe2lc7e0hopUVZWSWlJ5RWttutmPjo7att3f3weAWzduHx0dxOgvXDj3iU9/aj6rjo6OmqbSmj772c+WZTmdTr/znd++eevqZz/72a997WtPPvnks88+C8HPZjaJ+9lsRkQpXCE5oNu2TQK0qiql1NbWVlO7dL6S/c9aG+bzl19++fnnn//t3/7Oa2+8dfPW7a2d7S9/+SsgdDQ5cM7dvHnzy1/8wlNP/kT0i+ibp554Irdma2vzzq3b167eCIHzbDAYjIp8ZGwxHI7JmhTp2DQVI4iwtXbnzK5r6ti6EEJVzzPO8jwfZIWAbVrX+igSnXM++YsxSUAWidD1C3pffKanHgJdeGsqCL+5uTkYDFJy982bN+fzuTK6s7VPp9Pvfve7R0dHR0dHP/ZjP/blL385JYNPJpNkbt/Y2CCij1ODkCUCi+msrRfbOzvS1Ldu3Lx98+b3v/+CRFaIo6KULAutQ+HSGtYKEVFAYqwWi8lkEmNUIhjj8mm7VkYHUQAlxajcZ9X0I9aF6SVgz4cCpTXHGJxL7/KUXpBekwoQ1KpsRxcCeNcD8QMrovBAUGQ1mDtZItoum6wrH2MI3vvFYrFYLOq69r71PjKzMWY4HG5vb9tMAzNQCgpKAdVyj3oeD5V1k0OKoB+NRpubm1mWJacnM6MIdUUfIiNi5OMacgCQ3vcAkOwBySSTFFuyxjnnvvWtb+3v729vb58/fz79pCvzOxwOk9tuWZS4aQKnyrRQ13VdtU3TVFXdNE2qSdw0zXR6dHBwcOfOnYOD/fl8fnh4lDRTkgJ1XacLLMm+rp4FIqYp89lMRCAunc6pgEtSdZPJpJovrl27NpvNlkVhlEo+VCKVzrNWRuuUeeARsSiK0WBUlOWgHGZFPhgM8jxLclMplUrGkEYdTGCvvEfEFL6WD0pQxMGjWoZGyKqS0AOqrP2IJIs0ICCRpLhAREVpEvPqxDXeJXMmMAffRglE4FsBgMa7sIohU0oRaaJUQdqHEDhAVVU+LK1cSZlNJpNkTzrYO/S+1VpvbW0+99yn33zzrdt3bma5yYN9+uknY4whuL3Dg0u/8nLTNLu727u725ub4wsXLpRleefOnel0ure3t7W1pbVOBV/iKiKTiFKyTp7nrg3ex3RpJVf73t7e0dHRyy+//N3vfvetK3uA8PSzW1/96ldbHw/39q9fe/PKlSs/8/WvnTt37vOf/7xrFkWmzuxsa63rur5961a1aLKsGA42xhs7w/EGM2SDYU45SwzBMYIyyihdlqVCcAJNUzVNaodjiswgZdpY1frAy9Z2fDITDoBXWafvB90tH2PELk0cMZXXLsvSGOOcS0MppZQgtG17eHjYtq2AXLp0aX9/vyiK6XR67ty5Z555phyNVNMsFovRaJTlOeJxd5uPdCAgdE9eAQBI2Ujsw3w6vXXjxpW33nzjtdcHRbG9ubW9ucXBV7AADkWWI2Jg75xqCdu6mk+mIYQsxfYohYxaax3jydv8EV4DvQTs+cAQXPMFM/u2nU8ns9ksjSmTBMyUVkppk6UweW0NKdVFxqRGPenfe74YT6ziR2JdaaXY7FP/3v+XKwMbY+q7CgAIzMAcvW/ryjVtVVWHh4ezyWGyWyS3ISq1sbERvWMOW1s7iGYZSY0pf1OYhfDhCIJ7WgGX7uCVmMvLYjgcmjzDtmm9S/VrYowiKIIAhEgKABVa1q3WRuvcZjnlZPSNGzf29vY2NzdTWokx5vDwMHkJiej111//xV/8xeFwePHixbIsB4PBE088sbu7e+7cudFolN5Ah4eHk8nk5u073vvpdLq/dzifz1M3sxACrrprJCG4WMyqqkoh/0mOdMX8ktmviwVMVsmum8V8OnNN3ZVDSxbBlL4wm80UUtM0WZYNh8MUBUjpcjRGKcUUtdYC4EMwWgOiMUYbk/qeIWJW5GVZJAlojDErM2eMPg30ldGDwWAwHo1GI631qpPo6nQcB2jBwx3v4CpEnwEUActxfz0iDRARwEuUCE3TtK0PIYhgjLFtPEcv0RtjklETUWmtlVp2wEv+xGTRd97t7e1Np7Obt24BAINYm589u3vx4pOIuDg/997vnt05e/bMJz79qVdeufTqq69WdXv27NlvfOMbu7tnb9+++Xvfe/6XfumXptOjN954Yzwez2azJ85f2NgYpysqrFLKkgl5MpmEEBBSujcSUZ4hACkFFy8+ubu7rZW9s3frrbfe+sHLLwMAEJkMRsNhug6B9NNPP3nz1pXXXnttVi0C+/Pnz89nR3u3rm2ORxc/9UkULItRVTWLWX1n7+D2a69FAWXy7Z0zTz7z5BPPPLVz9oxSalFV1WK+d7hPgISSCt8kpUUASGQMAkDrCVBQgDkE70WiAnWic8v7SLLro0Aq7myUKvMiMzYJ69RqJV2im5ubVTWXyN63u9s7d+7cmRwe/dqv/dqbr79R1/VnPvOZn//5n9/d3T2ud70yYb8/+u/uh//J2KF1+9k731Drv8X0W1kO7zc3x7PDo+d/73evvf32zevXovfj4XA8HBmlUZiZx+MhB1fXNUvIsiz5c+rFggGrqjJlnpECUgCglDLKrvL83mGrTm7SD0MvAXveD9bs2BxjRKW7JleIgiECKV9V9Wy6ODyazafGmMB+OBg7VKS1MjYvCtzcII1EAEot+/KsDFUprZgBIKmR1Z3RmQbx5N17/ABa9fdBxNMWdVn+dH3aql5nt0/LaB1Y5q0eP3IYIgCDBIXoQ7DG+lTeD0BiREXA7JraVYvFfDafTJv5tJ3Pog/BhaqaJalXK967LcNROZ2qjd3zEoMizQiESkCQ7tUy+YeCQXjlZ4wcI0ciMqRAwDtntA5NOxiPtnd3lM20ySazhbWWAFBAaxujMDsiFaNoIkZRoAg1YmAREYxRtLLexSzLgnAIrdbW+2hM5lyYTGaz2SLLsoODo/F4nGXZfF7t7R0cHk6SalwsFslac+v2XnLIHh1N5vN5CKl6wjIDIymqZKxKwWeIyvvoXMrSMEoZRCRSyd2cNixVAQwhuqZtAVzTJgmIax0OkkkplbfIsjyEqJReLBYSOBVrVERoMHCE4LU1wlKUhV3ltSS/pzGmXtRQAAcOOjgixFUbBuEYJc/yohiU5ZCIorAEUcbAKmBAMEVHKGa4+93wQ8bF8rL++GowBSLL5CsFKIwcoiYFgBC99zEGTgdZa01SHOzta4WzdjEaDg0pZLRkIAOtjRDG6FNsmbV2Mpl47w/39heLBQiHEHwM4+EoBn/x/LmiKF555ZWdna2tna3d3d0sy2OMh0dTETQmm8wWpKeBoW18kuzOuaPJobH6qScuCvJgNMgnuba6cU1d1yEERca7SKSyrGAfRMSQiVFilLzMx5sbw/EICKu6/d4LL3jvB4NBnucxLoOSb968afPcez+vKyB0oY0gxXAQudHWKqPH47FzPjIcHs4IF60X53E2nZOW6exoNtuYTqfFYJCXmfc+5XpbbbTWyJEjL8u8R0YVhQlBNAEREsfQtu18Tptby4wvYUiFoxEBRPDYGtQF7CIi8r0fBO/1qlg+T1kIEIRRBASC86F1hc2Ojo6SoVpEBnmRG0soe9FdOHtmUc327hyMysI39Xw62VPqN779reDaL3z+c841Tz31FDOTUiG02hjvnNYaSaeYAT7ZGZzXss1S2cq7t3DdMboKIBeAZdLs0n6ZHuBdS12BJLJTbdFVpQmG4+pXywe+CCBBjJJa/InEU774FIftqtoWGQhAiCAQG3ft8pWj/YM7t25lxp45c8YYY41O5lIA0Fo754TRtYEjWJ21lVPGB+9RUASR06IppaMxAwilylEnjsAyIArSuLszEN5PVJ+QiXfN00vAng8AFDhuhssCLOBdM5vu37h5+87No6MjrSmEMBgMrLJ5XpoiL0dDH9rhxrgcDPKyXCbKkwJI136qD3d8G3RZjbyeTr+68dc2JQ3mSCAirD9WlkHwpyTgKkD7rl1iONW4glDSzgFAjDGqVYqriEiMjWsX82o6OTo8mB8dzqeTejHz3g+zQQYciFxoa9cKO4l+eriNoEZjB0ohEQICEEsyfT0kK2DXRGMtI0QAJMb0bDV5lseorMnz/La7PZtMsywb2JKIrKEsyxAopYO46BAxCaXWu2o+b73b2NiIMfoQFosFIxBRURTMXFVVjDHF3qXcw2QdvHTp0mAwSOGDAOC9r6qqrlskleKTQghdZgytOgIvv/IcgyAoRNCG+GSvkWQQ6spwyCpfOOlFjj7lMKYyFimy0DmXXNLWWkRs23axWCQTY1CaALXWyujUICEZF4uiSJkHLniFlOc5IVpjYFX4Q0QIUSlVFDkAaGsAiJlTRUAWJAJOZuwTJypliT40E2A65QKrnqcA6TKNzguRMDNQansQPUOU2WxWVy0KGWNDEOeCCx6AKeJgWGiVav8el/9NBzbEeOXKlatXry4Wi/F4/NTFJ9rgnXM7Z3afeOKJL335xweDQd1U8/l8c3PTObd36/ZkMnGN19b84KVXb935b5NX/eBgr66jtfmZM2cODw8B4PBwXym1tbXhfbu3tycidV3funVrY5w8wuPxeBxdTJdZXbcAoMhsb+2ePbvLzHt7e5cvXz5z5syXf/IrP7j0yu29O4dH0/3f/e61a9ciyGKxGI8HmzvbAFBV1WhUapLp5HBnZycvB88+O9raPPP229dmo+qZZz/tfTycTKfT+dF0Mp1Oj1566dqNGxtbm4NBYa3d2twBiSARIqLWRCAxLhYL1UbS1phMZ1ppQyBtvQAAiRdA4rJOD0uXRds9Yh6dFU1W5SrTVRF9iM43Vb2YzV3TJnfwzs6OUqqpFxz81sZ4tpi/9dZbRweHRmf2/PnkJX/phRdTK5E/+LPf2NzczPMSQ7BlJszGGFhzO3R3bmcw7sJImMOpMLh7hSwTdE+tU2Pirr5R93E5W5TlQ2/1FfJqzL98cSBiEoi8rNUqAgyoCDCGoJSyuYUQUxb9tTffvHb16rUrb0+nU9e0m+ON8XislArecUyPl4ipI7AAANhUKweQhHzj6roWUiiQimsCpuYIlKIG+YE6vjNz/HDNEXoJ2PP+IkQrCbgsecYMIUIMoW7r2dwvavQxlVPVICp6Co246OZ+jjGGVqJDEKW01hoIgBA4RkEgJKEUQbsqJgh4XN4CYOXTBFka/ESEBAAYEEB4lWqFqznp2FMg93npdvfb6Vf1sslbGp8vKwYLCQkCxxBj6yaHR9V0Mj+c+KYyCF7Q2py9ExENAkSslDA3VT2bTrXO3FablyWQxqX34SHHhN0dcRw5KkSlFKRmBSJZlj377LMxxhf3D4hIlzrGWFVVMmUhIigKLTuX6sYQkTYmY0Frck8hRIkxgKI0v3MuywqlFHN6DQgip9ySPM+rqknvbFj5qUXEh2UbruONjDHGiKAixC5DBQCSAc/oZRnepBqXhZoVrLQjikAMkooICgcCNkp3Sw6rdsBpKJ82o23bVBIFAJKxMAprYaVUBAFFEClLWTI+cIjJm2yNSUkSqVJad8ARwTnHkHKhVGq6gIhKLRvlHevytUItD/GsA8CpSIbuTcwpgGF1Lq21Z86cW8wnC1IxxtrP67rGGKzVSqmyGCbp3LaemSUktd0651ikaRpmPn/+/Obm5rlz5zxHRNzY2jx//vxgMCjLMtmWqsUiW6VAxQhKBADu3DwABcaQc5zlsLGx8eSTT16+8tZkMrlz585wOBwMRuOxG41GbdsGF5raGd2Mx+NMZ5nOHHtEslaHRjbGw8FosLGxobV+++23b9y4ce3atSeffHJ7ezPLstF4UFX1vIIbN+4wQoygND/11BMpPXn/zg3i8MQTTw0Go7IchsBEbVkMfAsAZItyON44PJwUo/H+4d7RdNI0DU6ng0GRMmM4cor210pZRaQQBIQDBwgiQFoYtPbRB9bBOadttmwdxgwMjMkpvywxACdDXB5s6Xn3LK+3lQRMURbe+8j+9p2b6cofbwwJt4vcEkq9mNvMkMKN8Wg8HjvnoG29a9Lozsyz73//+xsbG0898eTFJ5/a3d0lpxvXDodDAPDerYcKpBtQUvrL8rJfM+/d++I9PSJfznxs/+sqyx+/AGTZhfMdxdXxYJiZSYGIoAgQMgcAVqR800Tvg/dXr1597dVXk6k7hZosbZmCQgiRmVO/ewSBGJPHikCWA8LQBhiQUmZ91d0ZJoHT+7m2vwLAq7iCe+/F6qV3T3oJ2PMBwSIiBAyRo3fz/cODO3eO9u64aqFECqVSnTkNoiD4Jszq+WI+0YfF0eFoONq4cOGJzBamEEAtElkAWAmCWtnM7xmgJ6nYsixVYLJzAcBywL3astUCjrtNrI8RTyx3KS15WbLt5G2W4kV4JUgRUWLkGHzd3Ll188bbV5r53FWLwlCeWRKxiG0IHKOSaLQaFGMPECI0s0VlS+9cVhQonZvjISfWrauNtVRcVFpDjACQqlV9+tOfVkq9/NIPjDEmz8J8MZ1OjTFamTzP26ZtmsaHkByyImKsVZlNSRgp3g616rY8PStTX/nOpUtEi8VC1jKO00uUUNm8QDzOB+9+lWbrzE6rjGnsLApJAqZyMCnjBFe1ddKmtm0bQyis4dAev/liTMa/5Qwx0qq/bdJzoXWwMndFEOWWx3AaooikxsopoyWxubmZ2uKleMQYo3PtbDbbO9hHIpXr8Xg83tgARZD06dqevl/FgdN50YgQ0zuGJRVrHAwGeXZhNj0Uz7du3ZrNFnXVKBFEHA7Hm5ubeZ7XdT2ZzFLvuxjjfF7t7+/PFwsAePrppz/zmc9sbW0VRZGVRVmWxaBMoZ9a6+3t7aIobt26led5mRejcrCzM55MZszQBiAGER6P8+GofOKJC7u7u6++dun69evnz+xub28//fQ4Je5oZVp0IYSjo6M8z1PWttZLh6lCHAwGW1vb4/FGjOHWrVtHR9O9vYOmabY3Ns+fP3v95rXDw8MBRmaYVyAA29ub586d2dzcGI1GL7/0vdyar/3ETwzK0thyOtk7ms7I2KIAF9kYs7m1ff7iE/OquXr97dfeenMym85u37bWFrl98sJFRYRRcfCUuiaCIkVEykduXcMgymSImOc5QuHaxlqrlyZV4uVbPCIp6YqkPuwnAKyNA1cSJOl4mE6nly5dAoAsy86dOzefTyWCVpgXWRoF7e7uehdu793Z39+v61oEiKiqqu9+97uTyaRt2z/2C//uU089NVnMtdZJ9q0PhDrnb2eeB1g+XWWto3dXPvbEbKs+egAnVNIqlPn4b0EAiLLMfV8ew7W9ZgBa+o4YEKHzEqSZln6REEREAbL3AHDzxo2337r8P/7yL92+ffvc7s6FCxe2t7aUwqqqmHlQlAiEWqmlS8pzqh4fkncFESh4Ts8ZMhb45FlYadcH0z26fwh6CdjzPnLyJqWlGhMIkX2AEKX1RlAbVWpDRAY41wqUKBYlAijIgeuqAZgXeSiHAxybrBBEkfSMUKQULt3CXfX25d8rH0HqzyYkiCCAXeTIyU1dPjnWogNx7Y/jkq3JYr8soXdi/C1RAFK6g1HWkELEpqpdtZgeTarprF1U4JxmtqBz0kxkEATYc0ivK2tNE2LlvK8r37QSIqTaiClw5KE+/VmWZtEu7ZS7zmZEoBQAKKO1NVu7OwcHBwAQQqiqqm4b5z2LUKFRkYp6UA6TIs7Kcr5YLOqqdi0AxsgxsghwYI4CAEbbEIIwCAMpQiBhCDGGEEBQWEAQJBlLQBBAQYwRhFbl6kCpVGSbiJaWUSJc/g+Xr08AAaBVwopambg0kUZUIiKCzBACxxCioiixe+t01seuwxgAJJG6LF6DKyOZgFrFJKWfhxCM0lprBGjqOrYuy7JmUVFqG2gtmWVhnSQ3ldbMnGrTAAAgklbdqzFJwE7pPrQTv0w0Wb0JT1Yb64YEiAikrMmdBGuzzOZpuJPnOR+n8FtjMu+XHfxciM6FdKyI6Nlnn93Z2dnd3c2yLJXp0VrbVX60MSY1D0wFJoloe3v7C1/4wgsvvBBlTgoYwBg8c+bMJz/1bMocPzo6unHjxttvvy0in/nM50aj0c727mKx4DDt6j83TbNYVMIYgxRZlm+UTzzx1NbWRpEX+/t3rr199eb1G5PDo/m8SnVMRhvjX/u1Xzs4Orx18+jsuezChXNnz5350pd/3Fg1nU6Hg7HRFCMg0NF0UTe+qtsQ2PuQF4NO6GdZNhptbG3tuBAb75qmEQ63b98mBCVMILnVZZ6RRoUkLCgRWYgUCQTv60UljL5pQ+61yVINBKQU93xsFZM0PMAUGibrT7wfpVoqphokq0sAEZXCVNVoUORENBwOx8NBZo0EVop820TXxsCIaKxGkJRoP53PkCS0TkTm8+r73//Bk08+rbX+zI99YTTerBYzESmKIq2ibdsYXFcnHFZW/9j1UexCHvHELcZr27mmCJdROQ8YM/Hykk/6inC5Uuhyb7tbIAq74ImIQCfnQ72oU133+XwOkV999dVf/zffcs5lWba5uW2NQUzPZ7LWMqyy40GQhQFZiCGiIkIQwFRAKngmUSnS/NR5vNv+t/6W4e50rw0XT835YAdxLwF73n9WlZCTDY4jRI7ORde2daVBCDQ6p41BjpFbpfH/z96f9kiWZdeh4B7OcAczc/fwiJwiM2tikaxHinyU2KIeBIhAd0PQn+j/J+iD0Hhq9GsIAvTh6YNaFCVWkS0OYlVmVWVGZsbkg5nd4Zyz9+4P55q5RURWqaoYmZSoOEh4ulvYcO0O566z9l5rOQRmh54Lapn2wzxt2ZdpBtW2Fw4RmYEATEHFgOzI4R+mAasxqPglpsd16WfHjuE7xVo1xDvRHQPgwYjv7ieimPHCHZ5ARjM0lZTJ+8ABzCyX3fXVzdV1JTs1JQ8IhJrSXLLNM3r2pgji2CkYqVgqqEaAVkSLmGjlu4jIkL6M6PzVxxFYEFJ1g1NVZq75HEhUXf20WL9Zb87Pxv1wdXVVrZ4BgIhyzqu+J8fVEXrVRB9CURnmSUyPfXhymNwrPjhmfhx78o6l2yMLiMsSnIjvtN+Vq6u/V20v84LMjk+oTF6VhhzTWk+5hKN1CDMTehEBkyPSOmLBU4fCyllWXPgSGju+BJiO71CxskMys3Ec8ZC75Ra+QcUU7irdJUlhFQY6vashop3c8F7zccfj77XOCKpW+04REdAtn4oIRghM5BDIudB1q0KjqpSiVSh6BMfVf7E2CVxcXHzve9978ODB0agvTRMikuOzs7MQQtd17733HjP/5OMfo0HbNN/9zq8h8mefffbs2W7OQASbTfv+B+/9s3/2z7quubq6+vjjjz/99NO371/2fR9jBIAHDx4Q0bifENG54L2f5/T8+XMEVhHo+1Xff/jw/X6zBuac8+PHTx89erTdbp8+frLb7X7vd3/n7/+D31OVH/3oR7vdf/jwg/e+/d1f+8f/+H/78MMPt1fXn3726Pz8/P7lZdevnW+2N7vdkIYhAYDIcmpp7dJ13K9W7777rpimUp4/f15SvumeO+bGuVXb8PmGup7ZAygRsRlyNeIxzXnYb3PO07ivpuWICI4QqLJSdYapp8rp6fH6x3K2KzvXNmHddx988IGZ+eDaGKLzYx53u101i5mmNAyD5kJE0Yf9ft81rYjsd2OScnV19ed//udd1332xef/jwdvNW272+2qyRQe+nqncaw9EsRcr8l6HdXveBcUefjuyypL77o+jjaiy9NexD2IqKiAulRVjyteAAABhOO0ciBZyQwMtPoZVc4eALTIzfMrQnz77bc3m7Nnn3/xJ3/yJ//8n//zv/97v3uxOVt1PVNN9sM67fTdGoEJnYEoKBFzIBaRUgBA1IhcFdcD4uL8dUT5LxS4Xzg0h02t6H+50/1qtmhvIOCb8bWPF1Y0J80WiI4gsoveeUJPiERomQAByVAIihbTWYroFlwaxpJEz6RZrX3bkifkJW4VajmYlo9SXNQnlXo/JCLo3TLaKj5cOBBb6gRLOOdRTGIIVrv5DOpPIDRTJLS78vHJVzMiQAIEkzxO0zBePX56c3199eQJlRIIAhGRg5Iw5QDAIl6FDAhRtHhtUAobOUAQBVUrBsVwidH7snXf32wcyiXLzqjfQqo2lqiiPUb37rvvfu9733v06NFPPv6pC75vu2EYACDnPKXcOT+O89Pnz0MTmdkMCR1YdhwM2czYrEofchYAELFStNaCqsKjLqOrULfSeKqGCKq63++rzewJQcUAoJqdcwdHkvqI2iEKtt5L6n2i3irw4Hl7zGMgIkAucza982Y7sgsid2qeY986MwPhctNAEFMwrOVvI3HOgbOcs1XBClLVMsOh/M1SEDFLrjWjeueojGALICK8yJZfRpmv98Z/LDFXRr6CX375TLbjvTelUi39xmFOqUjORLWiXWrDX+VcqztPfX/n3DzPwzDs9/sKoJk5pfT06dP9fv/s2bPVatW2rXPud37nd4Zh+Pzzz+d5fvDgwT/5J//kt3/7t8lx7UR85+F7v/Ebv/Gnf/r9H/zgBx999NF+v3/8+PH7779fGbj1arXbbj1zE0JO4pCMUXJhNjTb3W6rlPh+iEAUnY/Ok4GI/Nmf/dn17dXf/we/9+Cdt996+/7b7zx4+MF7FxcXm7MVom23NznPTRO++c1vRx+unj//+OYnBPzZZ589/vyL+/fvd13XShGwhnozK1IAoK6XPPOT262qeoS2afAQSMhI1ZaAHYpWUyXC6gUtpJLH/bZpGt80ERnZHdNhDUAB5OSUOL3rv5aOQDu0A9ZqCSKRc977h++/Z0VCcPcuzi8vL8ax2e28Y56mCczMYtM06Hi33c85TVNqozpubm5uaurxn/3Zf7m+2X7713/jf7m+fvDgwfn5+fFMDiEg6CHxCCTN0zQxc9N0RojACHTy3QyW8jQxVockPWRLyak0pM7kCkvHLQIikaEews2rVP+UP1SzpaBUJVCViTwuF4uITOni/Dyl9Nknn/71X/3Vv/23//bTTz75tV/7ta5d9f36kI7T1JfEGFMRckxgpmqqWCUexIYVxYqZmSgaAblToGdm8Atc6Yag8OLV+srR/1k9o3W8gYBvxtc4XmrQO/6JhmTM6JwLTI4Z1bQkkYSU1VCQyDlSUAUohZWm7a0mYUVnyOgcMSMheK34whQOTYHHjt8FCNb4XRM7MOxW+UGs2mBaHie4Q371pyEAKNrxllnhIyABGhh/mYEnRu8BAbLM+93+dr+9ej7ebufdLhJR8CaFCcgQTAlJ8+wBTMQJAaADYwMrMo+p6c1EVZVVjxOD2SuC0V/5yPyMyPaa+VFZq/q0EMLZ2dl3v/tdZn76+FnTNH3XT9NUvQrHcey6LpWy2+1CybFtxCyEIKYiYjnVtNw63R9pv/rnsfp8V+g5+XPh6lw4NugciqQEAAuvdki1h8P+kcM48gRLb77q8U0q16iqplVZYvQi5VDfWQ7khJ20KB3Boh1UjQqoqlnqe5GIHINcatdU7X2sEJCZFbSylbVFUsAqHlUwUHHE9tKN4fWOEzp8+VKmZubYmYGpVfwLdQ1lpmopLboaVSulSFHvuZQyjqOZLH39B/a0hsUh4s3NDQDM80xE9+/f343DMAz7ccg5n52dXV5efuc731mv1w17EH1+cxO8J3Lf+43fSKU0TVOvytXZxnt++vTp97///e12m7Nut9ucc+WAKxdYDR27rnPMaS7DfmDm4GNKE6KleSQGmOZxHMGkX7Wb1eqLx5/95KefxSZ8e9z//h/8Q+/5ww/fL6WIFSIKjqpJ6fn5+Xa7/+LJMxBDyzfXt0+ePHXOex9qWM48z2qI5EII6JbzbRxHz3x1dUVn52dNy0igKGLeAzOXlFQEDrSqAVS+bxr2U9+388p578wtt26zYx3jKxp26Hs7Ls6BFAD7VXd5eSlpbtu2JtxYyRqD5ubYy6sCgV3ftmfrTfTJzFzWG7gBUTH9+OOPr66v3/0/35/m+Q//8A+999WzEwCq/mdJA1ed53m73TZN03UroCVKG07oPTzkZ/BxMQ9QTenpxFH5dE5bDLyWJX89l8FAEBnx9GLXg0VUtZRCImD2zjnVMk1TGefL+/c1l6dPn/7FX/zFv/rf//f3333vG9/4Boqa2W63a9tWRGor8+b8An0i55xDA9Iq4lEEU6quT2Z1rXvQjtghmNGOm/RLrfd+BQvpNxDwzfjKxwsnMda7DqjqQr4jIDN5R46993WtpVgv6YJezdhUgRSLOHJtv5ICKZVpN1wNc5mKFpRc1mdnfsMkgF2UUsBAVL3zqoYnuRyGCrDU2ABATjBpLePAC9v68l9Ve8WwUIwCQIdOHKsmXiefBCqAqPvdzfOb51dPr5/f7Le3mvKm6RyAQwmI3oCQAKikbCKihUHLnDjEPBdLaopkYMUcOVAEcuQYDJAWe4PXNeoOocV05gC8VA0spVQLfICoOa9Wq4cPH+52u7pETiW3fbff7utekYOPTCmFKiV2Utulg2PwHfCqEyHiwZkFq5PzshdPIJeIGJT6oQve0lqKX34/MIhWgUjt3sO7SGU41Y7UW9c0TZUIBACqpMLJLRZPWOrjn3hQmeScj6vqRZiMKCSp5FoOs6atvYDjOAZ2ZlaJseUGFjwRZcmVjDxbr2KM9VuklELjj59ew3Zrv6aIHBH5axivmK7V26OIOMfL/q87FuBImtYYw2qa03pXc8CIaBimI9J1zh2LaKWU3W5X37YqteeSnz59Ouc0TdPz588fP35cAyQ8EAC0bfPhhx8U0Z988tMxzc6xmj169Oijj374r/6fH3/yySdpGt97+x0A6NvVPKarZ88BYHdzO+2HkuZV1zbRe3YESNohIgB57/u+v3r+7Ccfc9e2X3z+6OMffXRzdf3rv/ZdIOu69uzehZl98sknm83q/lsPYvSp5MvLy3feeefjH/349vb2j/7oj6YpPXvyjNDleSaih+9/uF73sWmQWEsupRQxtTzPc+0CrI6DWsqm3+Q5PX36dHtzver79bqPbdO3HYH2fQ+HMCQkIh8MSEWG3W69vkjz7EIDtMgRxKSKIo5XR2VxXzZD+VXHApuqUzmRiZSUK420Wq1AmpxSF4MnLMxd1xE57z2qZZVhP8UYSxHvvYh575ng4uKySqmA7eZm+2/+zb/56x/+0DH+1m/91h/8wR/crfpqoCJiSsk5v7m413WdmDGi3oWmIBGR43oRI+Kh+doQgAh1UcfyYp1/96WWfaUiSPVkRiQ2AFMgNFiQHyAiARmY55pRrnW9uh+2u91u1fWbs/Xzp09+8tHH/+Jf/IvPPn202Wzu37+/Wq3yONXUwaI2TDMRu6XhhH2M5LwJIgOYgAGREymqIMV0nmtoOEiB4OBODQ1fpgBejtFy9OFlpIhLi9MvcTK8gYBvxt/GQLgj4RAMgZ0j54DJAOvqCBCMUA0IERAIHZFjdIyO0BTUq2mRsh+Tv52Bao6ItYGFQRT4mK2gBohAWpUFCGigqGSgeJDr1m1Zuuu+TPl79xwwAzk0AppBMcDFHMT8yTVr1UGg5DwMu9ur7bPnw81W5pmRG+c8AghQKQbCigbsoBRDrR3BpiYKBGYIamiIRmCEyAfaBs3sNTGAL4zjbHKygEY8aZGsj9y7d2+1WtWwuGp+W3kyMJhSUlX2zhBq6a1aqBwJMwA4ttbVZr5jKeb0OfAin3f6y+m2AdyhtKr5rTzfEVke1cGnS5FTDu+IMvXgE/uz5tCXVuR28jw7aWNHxIKlLvTleAMjOaK3egsnKcxc1SfMXMOIaxX7uLWnCPilnfDaR/1yNW/mpTKiHZoOKjty3AbnXPCN957pLjO6OulUjFgh+DAM4zjWM4SZ53nejcM8z4YQQqg+i0+ePNlut9GHe/fuBSYxrffXZ9dXiDhO09nZ2e3t7TiOTRvXZT1N02a1ru/57NkzBtztdtMwqqqUYlp88BgIlKg2+FuZp93N1ZOcx4fvvjvstilNKjmn6Zvf+tb9B5ebszPyrotN4xsC9ByICA2unj1HxP12d3u9q8J2Mdvtduv1ul+tzs/vdV1TcYyI1GaGamOpRYio6zothYgIFu35OI5EIKbMHByLmTuc/AjAasZ6ODmlAjITQQRFXEz1jw3N9ei81p7g5W0Pq51aQ61Wl5pmlaXYSkQOwLPLzjnnLBsjEiAjBecKFkdeAByxshI6gGxmn332GTv3J3/yJ865b3/722dnZ+v1uipmajV/GAYi6vuemMGs5HxcFtY6TF1rNU0AADUrJRksvn0AwORw8cs5VIT17nstJGD98+Skr6vUmm9EVM+WupgEIkKy6hWfcw5EP/rRj/76L//qRz/60f522/f94ktKRGZHg/pDlwgTezAyMzFAQ1MwtSqENDNFcKfz0ouU/K8w3vQCvhn/vY+THhYEQKsCfaaaTqFmpmKlWsSZEcTQ+OiJKLrIzATcusackSKWklLWKQ3X16bKBAYQaM2OGbGyZAiKVFtrFY+d1ACLFszIzBSP7SN43ES8myvuRu0kVoXDirH2TompmSrR4S5av6kUKxmHYbq52T59evPs6bifGCE2fePYIdU5HlQBiAANkRDBSGo1Rg0UVMyUl/a55QKnhQ8iO850r2sssOPQ9gXHZjhbwE19FInOL+9Vm+5xHMdp2mw2TeumaTKBmu8XY5xzyocxzpOIJFnKK2ZmpdJmbHbs/9MD63SXhHugOl9AP0c28RQ4qlrOC+A7fgoeEj6OL680m7446jcjNKoy8QMKtJMBL0LAA2p8uVGv/iK5iAgDmlk1Gqx3hiSldonZIQIRCJg5xNg0TQ06OwWsL336VwT+jgMRCACZUOslcII2EOu9ebPZjGdnZ2dnbMoO+tCESK2P3ru6M4OPtXlLxbbbrYg0bVtPg7r/q4aAmfv1quu658+fp5SGYRiGoaT8+eefr1arOadvfSt85zvf/kDK559/Po4j8zu/+Ru//n//v/1fnz179tFHH/2n//Sfnnz+xfWzq898/NM/+cGq651z8zTF4KNzDMCELgYwBSkiMk7jbp5/8tMfdqve//4fbG+ez+Nud3P7xaPPvvvd7/7+P/i/fPjND1er1ZjGKc37ac/MgP7TTz75+OOPm9gR0WZ9Xkrp276U8v57783zDGqbzebsbP38+fOcZlXLSaqGdLvdItqqa9dto0VymkqYTUqaxmmegYwcmnWx7WPbEJEhzPNYxJxL5mi1uTiuXmBZmC0gBvFntvm9pjDM2gJjQJXtXrCg974UFdmllNCgZLHar2bASMmslFKnKcehaajJRRRyFkxJZWmaKVaePP78X/7Lf/mDH/zg9vb2d3/3d//xP/7HzjnfNLUIsFqfEVEu6pGJ2IW76ItFA324BM3MRFVEVYC5dnmoFgJC5KpsqstAqB3goLUf3MAOQVDGtUBEgEBW28gRzIwIpeRqgxWiP1tvmhC/+OKLP/rLv/x//6v/10cfffRXf/VXv/atb/+9v/f3hu3uo48+ury4R0RNjWxiR8zsXO1PUK2ieUER0+KQPMfqYMCscBCn3c10R0D4M47m8QkGcGxs/9Ln/CIK8TcQ8M34WocdRLp6sOtARCAKTRe7tulamxk4e88ECKzogF1wzEyMRmBoYqjWh8ZDmYmnktM8yk0BMkFpURDNxYCuYkIlFSOq/BUCLaqQhUg7rGhryrCB/tyfcBBhmaoiELCBqqpJqb3Jp1dtztnG/f6Lx7urp/vbmzyNpMVxcGBkAFpA1ERNwcjAjNEZqpDUGrkp0SKGQFM8+JvQYcWqeFrefh3jJdxzfPBIYBwfYWaKsRrFjeO43+/btvXsc85oNE1TUTGzGidfDkIHPHHpW97oAHSOP4+/nODCL++Es4NZoB2b8FQBpLrwnJJ/laE8pf3u4OyLCO+lD6qPn5aqX32OHkr/p9SpmTlaJCmllLrcqC3rdfPqflBVUfXB1Tp1TSWJbknXpSWu7YVj8RKX+dWNY0vVAXVgLVamWYmAGZkxBN80DRPmnIUZy6L8ULFaYa/kX/WLrixgDVyuX6oSSzUOpLIsInLv3r3dbjfO0+3t7aePHt3c3roYAGCz2dScGDMrpXz7G9989NNPnn7x2Mx2t9uPfviji4uLtx48KCU7JLVC6EVmT+zJBFSlqMw5DZLHp09uP/rrv3x2fTXst/M8pTSD6DxNjtxmvcYditiwfVJKyZqvnt/cXG9zJzG2nvalaN/2bduCqHOERrWDOaVkqillZraCjIRmTQhEFJwraS4TQ9s6pHG/G8bdclk5RkRkAgMxlVxSFgFkdIejsIADRDwIxJdmtq9uMYCItasFsC7UCdWc9+v1ekQahoHR1QNdz2HH3DSNKkSfV60yeyY/TKMqpKI5CyGbASIb4awzAFxdXX3++ef/+T//Z2Z+66233n333c1mU0/7o9Lr2ApSv7LInaUAUbUPtMOUomYiKgbE6GBx06vL4yOniUuWEhYzhcOeVK3hb2SmtQC16JkOEeHTNE3TUFtK/vRPvv/Dv/6vf/7nf35zc9P3vZrVIPKu6+DgNuoPwznXtu2y3tNSoSgCe+/ati0Ji2owxLAI1O74yLv58JfgBNHgV7sfvIGAb8bXOtCWILUl0+Zwp++6bmjbruvEOSjZM6KBgiCDc4EAEckULBdVArPoA0XvGHGGMk7TOChZstSV2VC79SoS1xlApZBjJFQAMlU0Ot6sEWp1uK780A6R8ghoC+e3/DxwggxgpkuiJNYr1ozBITC9sCDL4y7d3nz2yce6H3WcGkT0nohRpcwTmGFRVCMDKUYIDtm5oKoGgkqEDoEQPBEiMyBXzvJvWCn4bxydE2xU/6SKACsxVnvCCAGAY+y6rl31cPV8HMdxHCVozjnPZb/f13XnMAzzPLP37F3DVEpBWcS2IqJLQEsVWAAuLXqnwupDJR/syN4aQN0oQD0UbRAVLVexQhEBEVIlRK5fCNGIoH7sKbJULcf/Do/TkaZ+FSC+igIBDrRC3WTCw7dYnp9VrGRjIyI0RIBcCh4hoJkzAzQkCmb1/re4iNGSkaAn+A/ubmavDwWe3GfswBnYobKohy7A+kwiatu265q+7/u+94jEYDnt92mapqPDn4ohYkrlyAcfvbVr7IdzbtM2ALBarfq+Pz8/rxyhiLRt62N4/vz5Z5999uTp008++aTrun/6T//p5fnFN77xjevr6+fPn791ef+te5d/9Zd/ef/y8v/77/9DcNEE3v/gvVXTMpNvnGdCy3nORuicAzLF4p21Df/0k6dPnj395KOPdsP46NPPp1xKzo8effr5p482m01dXJnqPKbHT588f/7UOffOg3fqemZ7c+uckxDneUK1+/fvr7pV0zS73e7q6grM5nluQwQmdq5tY9M0zrkmxJzz40efNTFs+tU8j9fXz8dxZIfApIZiSAbFTBWKVT3bnVXyEfzVqQbvjlu1JPiSZpCfrwD9+aO2Sh+WXlbXbQDmfVivNqiw9bfMTOSIkAyccyGEtumbZoixSTlPuaS5TCmv+qv9NPoQ5zkPwzCM85j3nYS5zE+fPv/xxx9/8fmjH/3wv149f/qHf/iHf+93/tcKm2KMajiOU865bVti8N4TOrWaValoYiBtGxGBmZmCEKkVADXRpYorYoaqNeGTAICra1gNW4ZD5h4CHaMBxJavi2SmRE5FETGN0yef/GSapuvr63/9r//1f/yj//DDH/7wnQdv/fqv/zqoffzjH3dt+/Dhwzwlco4cIxMykWN2gdiHEIhIBStFCWohOO/ZUVNUERmDcyGQd/V2oid+3xUzwovt5ccjXm0r7g73lx3oF7LxTnjB0/EGAr4ZX/c4nLLHGzwQMXgMsW2aTtmhCINpkWKzC77W0RDAjr64okDKiOi5MT+VOaUyTbukOZt671HFIWGotQFBQNMKCJlAD1bQZmaEpDWsB/mQvH2gJ+tmnmwzgRISk5ohEiCaoDkDM/CursHurtdpHMbd7dPPP3dFiCi4QERkqGKii9sfYTVANjUwImJCLgCIrMCOXONARDH4xvtIjgFpST1CRUQF+2X1X7/IOOI/POKO5Yih1ZZsqNOsiMg4jtvt1nvfNK2qppxLKfWmRUTsfbX/rYISK1gb447Umtqd/cop9DzdmJdYuiPfpi+my79E2h3/fKngiwfp8bF38OgLCKAGgi9+EJ04Ap6Ol3DYkS3Dg9IZjw1ezrz3YoCItVWRTlxpUNCdGD7XsjUjwYsw9HgsXjML+DL9uZjCLFR9tb+xO6hhIAZiJoAGqKolzeN+v4eDI6BzrrDU/RBCaGJbE+Fqp2PXdZUKNZXqC1N7v47ymkoC9X1fndLatjWzL7744vb29urqqmJQMKt6FCkaXKwvrP2mxJbz3LQOAEpO4ByTqWbRmaAwyuW9DRE8evRoGndSEgO+9/ZbTYy72+3V02fOOed9URl3+2kYUyrMvoI8VR33g3Ou5hO+8+CtnPPTZ0/W6zXhIjZar9eNDxy8c05UF5LPAMw2m3UMoY1BtQBAKWUqBXcMRuQXGhgI2Tv2DpnLQS8FUPtECKFaf9wJQb4iNvh4JSKAEWKtd3jXdO08johUr+5ADhFLUkSsMiZVi6ENuaSobdGcBJ3LuYRQiAiQZcwkgiibzQoAxnF88uTJv//3/97MPvr4Jw8fPlyv1zHGpu3Pzs7qPlmv17wka3BdH9aWv8o7MyOAERECmtUwa6k2AyVLKWqGYA4RvfdEwA7NsoECFCJityxol5uK0vGmhGjV2PLq6uoHP/jBT3/608ePH//pn/1gHMf1eg0AItLGxjnXxDiOY3TBnYwQQvCxLni89whRREjVTDwSewfMVIWK3oUQqr2UIpgKGNt/6zJ/jcf+DQR8M77WcUBZgIswwwixznHVVp5iIDNCK3PKxYlkVFRVMYMiJmoopmqglaXygVoIwjKUlMuIO9r5ICWbWbvuG+eQgBTVzJao9VODKQTQSt7hneUz3CnsjA5dI3VUqzqtwhE0RBOoJKJmpBeI+5urZ/vnT8s0sgEG7xCYGA8VZyNENVTDigIXlotNEcABCjvvYxNJEci3nQuNc57ILaKvr6AauAiBF9MsIyLCgzx2CUExPLTKDcOw3e1ub29vbm6q30cI0XvvOSAvJasYIzmHvLRa1lHb8pgZnDOzag14ZLbubj9fVpVeDgHUCs4SXHtAiGKgtV/IDgJeMxPNgGqH+OD6EjAqUorkIimXucI1JGO48745bpIdWJmXSMH6NAY0AMWFMUVEq4U798LL66mjIkWFVByhY3bBO+e8dyEEO2gpKpCqQgQ4+czXjPx+xsADtXDyyIEHfAUEHzH0UWFdWwDrfnbOrVYr59zbb7/94Ycf1sZ5Edlut9M0VSOM7XY7DEPFeRUQV4vEVb3Lan7/g/eur6//+D/9Udd1IYRvf/Nbv/mbv5mm/PzpszTNJWcCUEVHZEXynFRAETarrjJkhIJmWmaTZJpzme7dO4vR395cXV9fz/OI7DabTdu2t7e3jx49utnuQxOnNJeS2LkHl/frtgXnS8q3t7f1GL3zzjvnF5tPP/306eMnw7BbdevgnaqtVqu+aVwM3gd2rrZD5DQH7xhARcwWq+Fc5rlkRMxFxXRJkQ7Bk3fOIfNut0Mfxnmi2EarRb7DsbEX9a71ML2m2sBdn5mZmjERkANRx6HGeZuZKaAj5zwirJ1TVQ4hhOh8AwDjnFLR3X5smkYRTVEB+35otnu3dde3X4i5Td8BQHR89fTJ//npp9///ve/9e1f+0f/6B9d3n9LVd96663f//3fP7+8v59GI+ysa2IAghDIDExARGuA4WG6Pij56vSqmnOep5RSEbEKAUMIzOg8AahaBiiOmRm9d+wcsnPswOrlz2CWhrmk/Nlnn/2X//Jf/j//x//xx3/8x59//pmIXF5evvXW/VW78t6vVqvNZpNT2m63m3feq7k+zjkmz1SPpGPmGAKilVLYDEAdIC92lewMKvNPvFj7GdZCByDhzxL5HI/R8c50LFL9/Od/6XgDAd+Mr3UsGecVjRkB1OxdgVxK0aIQ2XHt0hUQzUTeOVaRpXrM5r0HtSqFQAR0LroozsqoUyrzOO3czdIQRtA0EZnNlJhqsRGWbBICM4ZKDioYGeqBf6+d0BWoSk0HPujKDFRJxZBQDaDg4mNiIAU8g5xAwGePh6trx+YNCIHQCA2RPTkiyllAzTJo9S41rP8rgAJmSMCOmImYwYUYXfDonRIunBcSvlZl6Esg41XAcWQdalBKXblWtGeExVTSjNXS+VDNqOFFJeejmUg+uPlX2aYeckEqD/SSHPj0o1/dJDuJGKlveKydnfJ/KacjItSDQfQRcBzHEUri4eufokAAqL3qR7+b43O0hksd6+ZEAFAtys1MDt+3uv1V+XP1SVnEv0zOTMB8rU0f9Ct4yDz8UgLyNY7jcT8A1uXxQ0AxMlZgWF1CDE3JoDpn1H0IQMwc267xoWkaRHTOhdCsVqsQgki+d3F5dna+2awRcb/fD8PgnJtymud5N+z3+/3l5WXTNMF5s+pCpMN+P8+zaql5weebMzM7Oztrmubp4yeqMI4jAFxszt57770yy4N7b/Vth2rzMO1L6rvAmxWBeXJIBqDOERjBJLvb/ZyFGS8v7jkXmti/++7Dtludbc5XXb/q+4vLyynNRXNNuLm5udlut33feu/feeedCtb3+/0PfvCDpmn6fg1AOee33367adrVahWYXQwASMy73S7lOc2TmZ2fn6tkAPCenaO2i9thz8xYTVUO3W/zPI/jLGZdvzF2u92OQ9vlzMiAoAaMAkCvnhL1qny9JwYsfRcAhHPJInmc53EcSA1EPBAiTOMoqjE2u3EYh9mQhmFKOV9vd9fXN6XoPM/ex7qkQbMQgkEGs9o5ICK1ke4nP/nJdrtt2v7y8rLrun/37/7d+vziW9/6xrvvvnt5efnOg7f6vkeAlNKw24/jeHNzpVbKPKU8qmQyNVATncY5lbwf834/TnMpRU0RkWOsiAyRRFUAS2Bi5vWqb9vY9+um7UJoEFkFSiki+uz66s++/4NHjx59/PHHkpLm8taDByG64JyJ7m63fJiEV21Xr4UqGCeYUp7C1GgudaIBUEkZwTw7R0AEnl29JVAtHNdewF/oSlc0fMMCvhn/PY4X5qCl06vSOctjhqQIhrW3zKoNm6kgmJmWUpqutXlmZiYUxOgaRUFc6BPH7D0rAHs3TzPUAgwBoncAUU1sziD7/VZEDDI76/vomxZMoAAgKHKVuQFy7XQm09riBt4vjV0oRwoKDaASC0uUSG0SFJ0zBweAWCZUK5ICYR4TnWR6Xz/5DFLqG+9VDcEgAzA7h0RI7IitWDE0MCsCKgAKAgVAkTh6Yp9MXGynLK4Pcd0W1Lb1yKDV4JqAlL5cD/bLD4JlAiLA2mEHAHCCC2sdUqsqj5C8802cSybH7F1RIYK55EBLr7otdj5W5jLMkx0Kx3f8nGl1RmDmKp2rNdkjUDuWbg/bYgCAxNVsp9apjpjsWOQFAAMRzXCgqerPitgORWyTF8fCegIyWm1/fAkF1rotIp5+BbvLFnjhmXwkbBDqS8S03iSIKKts/Car9N7VPVlU5pLZu7ZtdQk8uKM/K2aF2rkK4AhVVcsdOf0S3fhLDaRDN9Sh/88dznNV8d6VPDt2VgTSDACOKE1z9fqpO62Yxdh23appmkW9ZKgKq3YVmsZ5Or93eX5+r20jMI0phbYZ0+xMRWTY7W+ur7XIxcVF37Sxa62ISCkpVylx927PxH27att2vV6b2bAdxnGcpgnVVl1/1m38mY/ed7GRUtI0F0lpnk264BFAQcE7SilpTkQwz3POcnZ25n1smq7rN2+99ZYPTRP79Xrddp1z7qwNWUopBW6un47TsN2hWtd177zzXjW1ub6+/ulPf/zBBx+cb9aIeLbZbDZnZ2dnXdd5v2TP5JxVSsnJEQNmH5jIq6pIPqMLRehWm2EYQnRmysQ5TYJunCcAEjNRJOfTNOeUGElFqBLOooaK1ebm5NI89Am+xJfDL+sYsBjoLO3RoqpIgEQ+MCKUNE/Dzil4tNub3LbRSkbC3fZWimrK45Ryluub7Xa/n/dDFgNcAhWRzDNByZ0PZZ4b75MUdkSOp2ncPX/+6NGj2DabzUYFKqr+zne+8+GHH37jmx98+P4H55uz4Nx+v3/+/Olut3vy5Itp3A2723kcTPNZ383jWFeaN/thu58eP7tW4GmWooCITXCMcL5Z5ZzSPHrPhNZ4v1n355vV+uzi3YfvSbH1+fl+N+6GMSf56aef/On3fzBN036/j43v2hg8b7qVpmKBhv2MoF3wIQRCMxFgTtPEzIwoUqAxMIkhTNPEtdilmgBjjE30yphyYRdC0wkYewcGRMQKCoBGtIh+6gE+/GJ6qKEpADCCoNUG6mNF4nAKnFhk/9yJ4Q0EfDO+vmEmhk6gduIiwFIQBWCzRI69i9OUxnEmMFAJjs2UaGF6iFkAtEgyUTIzhSIgqFgttSiEQFTmnOZ5nNO+lDSOexc8EbGPQOicC7GNMfqmdd7XTJ7KDAIIEIFq9cIAEUBTUTOpcgIABrJ6j2MVmGcAwJRKKdOwe7a7nYcRTOLhy+Zxh6oYIgf2rnU+MDo1LkVzljSriYIqqBEhoavXLvvgHIfYGlM2yKCKAI7NkSKIKSK9ZiXwL3Tg7qgvW0TdyMybzWZ37+Ls+gIR85SylDTcCXIdOmZ2MTQI0zQd0eQps3VsjMNF67ewcRVh2Am7tjyN6fR9jj9PsWC9Tx+JwGMuSP2Uyh0eGCw4UG6mqlkzOtIDdYcnmXJVolFfcqQVAaBuD1fRTP1GdR1xcG9eQuQAxMwBsHMAUIPUas7BlOYKDTebzcMPPzg7O6sbSQTe+6JLofx4LBb2Ue8g4N+IJvwZL138/1gREaqMBkRLqV+SAUMIUlL19CmlzPPMvDDtx4QDRLx/+dbZ5iLGiMjOu4uLi7Ozzdtvvz3Ps4i8++67Nzc3IAuDMu2HhRVGtCLTMOxvt+v1um/atmmj86o607JCqwSMiRbLM02Td0PwReYK7zWXSSR4dg5F8zzPJWcAuH/vcpjmm+1OxBB817SeHajN8zxNUwgNAXjniCh4p7p++PAhHeyLnXNnZ2fn5+fvvvvut7/xrRhjcL5pmibGqhh1zuWc8MSoKMboCEppbm9vnXPMGJrYtm1VCUzTlMtcddPb7RaMAGB9dt43jRkBQEppmsZpmtg7opaAAJSADwYi9fy/O4x/84lBDwEbIgKgzjkkADXv3Waz6fs2hBAb37ZtHqYypxqGkTVLztM0TeM8Tml3eztO0zxOBmR1yQJARCGEt+4/mOZ9jQqcpknAQjRmfvDgwTRNYpBSSnOprtr7/f7HP/noT39wdnlxzzPP45TSlPI07fc3t1eqxTQ3jtdtePedtyM57/3zm+tn17fPr3fPt/t2fWHsTDGV/PTZ/qzvPIPKnOekCXPOO9Wnn6bN2er+g7fRpGT99JNPPvv8i6fPr58/f55F53FCxGkcHPdnZ2cXq01KqZSSp7mUgmrTesNEhaj6X0bvg3Pee2YGBJHy5MkXDl0MznsfkKqXFZjthr2L4WK9Obs4r/Q2qM65ON+erC6/5AChwYu9SX/T8QYCvhlf6zCAozVT9YVemBPEpmmwE5mn/ThAyY6wCZ6BAXQJYas98ihqRgeWqDbcKBgSOmLn2NDmOU3TqCoGWu/fwcdaoiqxha7Drri2BecAzEpRBM4OENWKVGtfFdUCZiBSy64IVCUgzpFITeWGMqdpmra319M0TPtBizw4fFNU9QhEwM6FJroQGTgVMM2lSG2BBK4hwlWGWFQVvYttE9s+g07jlCQJkAvsogMmscUPn3iRM9NrmPZ/7vH6EhnE8jOEcHl5eXNzUz1dxemcs6o6RFO1UsKBwTolyV6tbJ7SXbUoViEgvFimfJVsO335EcbVPyuCORaaT38eybz6ofWGd2AcAT1XW0Q9BAEvcPZg6Yx3BjSAiMRMREcIaFWrdLeXEBHhwCAS0WIVVklQ1WqfbGZGuLk4f//992tdzKpe/WC9cdieZW8cQclrOcL1qJ4cDjjupWWnmaoqGMzzXOb9zc3N7e1tzhkAqgtGpQO994SkB8vG+g71dnh06q5Ivh7reoycc+NuP45j3avHk6Su+uzgHeOcqzyqioAZHCyB2jaKWEppt9uBCbE13tW+qlKKaVElAq0HxTkH5hCTpExGq7ZZbTar1aqIAdY4ZlEtqg4AHPtVtzKDcZyqtNkhB/YxNiHEs9VaRBzzarVi5tvb2zylmpVMRAzL12dAdO54zjji6EPTNN57AwFUnJcMPVWtElRbFEsMJ3Es7B3U2sVJnQHv+mVfB/pbjv6hdVUVsSYlKqgS0dnZ2dnZRdetvHfMPJaSUuq7RpZ1GjgCABXJpSQzQwRAK5JFpJhO05xLMk3TNFXBhIiAyjzP5B1gYmYG0hoWz6witzc3Knl3e3N7c8WA25tbNCHCYb8dhh0hOIIcHUmbhlWIrfOub9qxmW9gi6ClZDNQgZTTMAx9GwyEAF3tcigyzUMgK/M8jftqKp6y3N5cb2+urp49KQpd0zBx1/g2+ia4/bBlZtFcszrBRGWxuszzyGglBACo0ua6M00ByU53b86zSBZTcFwFUk3beu+BiIwQsa5cAZHpOMW9noP7peMNBHwzvtphZl+qXbDDPbIaUKFzMTTcWRr2I5EYaq0U4lIjXpanTMaMYIoAzGhEIiICi58TZBGRbFbAREoq82SFgfj2+kZVzdATN03b931tMKfoco1AZTKEJEkqvtMCsFiWVAkuGZiJIjATmnnv0WAcx2kYt9ubpmnIzFTuvmGZ0bl6XQsYqRpivbLZOx8CHOZtUimlSFI1Zc8cQ2ii5JRUCgBEH9qmXfU+OkMzFSACQ8LXLQ79Jcdqtfrggw8eP36sJzG79cZcnfQBgJlrEbS+5BQI1kdOS71Huu6uWCx3Ni7H578KJU/JwpcoxhP8tIzTwvERMh7+DSobeUQ/lQKsHCQcbrp3ldnDk186EGaGJ99CRUXEECvGjTFWNrHe3VOqVimxOq3AgX08dnvjwWjG7AVU+uoR+ZnUwS88jjebCuxeenSappvnzx4/fnz17Ok4joTmnONaPD07W6/XViTnjMiLp24Ix2p+SmkucymllFzr8vM8p5RqXPIiBSMiohong4h93z948ODi4uL8/NzMcs61f7OWoSvVd3Z2Vp0ph3E3T/vYeFqv6pFNqUiZnOPoGQCJHBhs9+OwH3e7AZHbTb/quovNWVYbxhlEK52JbklqWa/Xbd81TTNNU/U1HMdRnj41M1cBvXPVGW4YBsmlSgS894GXrGqsq0qR6nsXHIcQ+r4fhmGc9ke2uz4IRnVvjOOI6BRpmqaQUimFxXEpZkLs8NCv+jMp3NcxmPl4iqkqIq1Wq/Pz83v37pV5KqUM8yQpqyoRxLj4AdWTc55nmOYkXMQ0lXEcp5z245DzfHvzRE26vu/7PoQwzNP1za2lbIZd37dtLyKIIwAQkffMjI7RSjairvGEDtQIYuPQNDuCvovnq/5ys1m13Wqzvg90//791eo8fvbF9TANc1JiZuy6pp5gwRN5Z1IcQB+obXzft+vVyqNBcCGEB/cuQnBMuB8GAiKit+5f1qXpfr9POZVSiBaHy2maiKhpuna9qXvseI1XbTsdxHGMWNtnAbQGw9Rn1jUSeVfXe3Bid0DIX8ME/wYCvhlf1fjS+pTZK7FmyIAFiIxQcWmcr1P9SLUJT1MpZmbIaFpObEQQwRCNTE1x6RUzx0jo2AIhegTIswJALpZySSJq6iL2A/W9Np4C5xq85MkQ5pRySWpmUAtwhoiEdqwqHhHGarUys9vb23kYU0o2h3W/OrVo8WBky7K+lCJqiAzoAYm9I1xuEgAAgohAtVUwBm4CBqoGhkboQ2j7rlt3volZLavwwanm56jGvupRsmw2m1//9V//8Y9/7L2f5znnknM+McRfaLwK/47BYi9BwFPEhockD3xFF3z3QnhhSX36y/GtTl+ypByDqpZTHtGWoWZ6nGepclcHZ66j3Qy8yIqdkoKnG2MH8xQisopHq/FkbW08QLTa5mhmwzSpqpp03p2fn1cLCUQkRoC6yrl757q1d+XmVyDgl15uv/B4gQu0KgVFMC2qSrVej5jytN/vb29vt9stETFTCAFoobhKKfNQw2LSfr/f7XYuhMvLy1LKMAzPnz/PmuuJzsxLLrMaAFSGr+7eah84DAMiNk3T933XtjUUdhrHuhSs986z1RpEb65uXCEk0yzjNBQJnm2327VNTPM8joOBrNq26xszqBVGKSXPidnXIxVjDMQhtkAYmoVurCjTOcfo2tjVy7/e1F/gklVzKSVnRPSeAXTY7rz3JQTnHPHSZsAHX5Pl2DHUblvV6m3JoQZbo0spAbGcnMB0GFh7MGon7OHdDlfT3+DIvziOV5z3vi5CVJYrkZtmfX721jvvPPvi8931Tc6ZEWuDh6oiskhWFTNBMkQxk5zzNA3jNIzzvN1tU5r2w85M2BMymS12ysysSAiAaN5zjB5Ag/Nd1zkP0bt5nFKeV01DoHOaAoFzlOaiWSCZ08gokaFlRPJ936ckt8N4td2N04AHu0GRPO53zXrVxpAn8cF3oWmiO7/YtE0fCIGInbs46x3juNszY5kLM7/94H71OY/eTVIYIXg+W/cxhpKmzNj4gDV9ykRyStNIYATROcfsHNV4oqr4FVUVW5jyGH2MPsYIzoGZouFdoN0vcchesXayXxw7voGAb8bXOhDxYIACeoxsxFo50SwlZ8lZshRLBcwArOZpKiqoGGAuRazUEO47l4SFjjEGZmQ0zqgOMDpSQBNNOWlKNs4lF0NH0wjD3kenDIqKTD46RJzLnEpWFanYkohd3bgqbBU9WL7JtAbR6+vruo6PF5eNp9PGW18j6kQFwKxUaxIiAHKEntzCHqmqKQEhBsfGPgRyLAjI4AKzC75rQ9OEEMghFURToF/mEv/KRt/3Dx8+vLi46Pv+9va2MjdHIqoa4AFAKYqIlRSEV5DKl8KsI9qGA5VyfJoePGv0RJNxyn7dQbETtHdXtz28T+XhXibwDI4Q8AQm3vGI9Vn1vo4Hf8HjE5ZvhIiIcthOPDQUFl0MQeZ5nueZiIqq9955F0I4Pz+vziBLYVrMTOmELLeTYvfpTjuOvyH/d7cPjsAarDpxAgIxA2IpZb/f1za+vu+ZYJomU6nETyllf7u9ubnZ7YbKzBXVtm2nNN9ur3/6058O8xBCiG3suq5t22p/SIeIl7pz6lerDGLXdavVqiqLx3EchqF60Djnuq7Dy8sY4+31Te0uIQKRXAqN43h7uysp55KmaVAt+67p+97MpmmKbY/AqrqEzeaEZD64s7NeAIOPGbSWX1POIjLPWVWnNKpq9W0RMFXdXl9X24EYo2OOMaJpzhkVK7r13vvAAFDpsa6Jdmg8qOdDLQJavQQAnHMIjIiGlEVi7ELbNU3T+BCc996j9wykucBRnn8HBF/bSvD0EoYjWY6EJgDQtu39+/d311c3IgDgA4/j3sxKUQCY53kYJskFrKCJyiwlpTykeZ+maRq3UxrrCbzb7YAQgYGpVvnnIjln2W6d986FNjZN06y6BkmD41uVrOVs3ZtmLIkZzQEK5sGgzJomm2ZhlhCantkxk7FpznNKCU2z5D628zxCmi5WXd/EWTKyna26VRfuXWy8j7MUInPBEa1C8DXbfJ5zCOHD99+9urp6LAnAeUci4pzr+w4NxpIJIHhWLapeRHKZYYRSSk7Je9/EjkIM7JyvGUskImha+b9qIgNEQASix7yn47xU0f4vqhX+lcYbCPhmfE3DXlm8QiV1zJawDcfee+c9eyeZZLkbWY1XhSXdAwzJkJFIzQwU1CpXgSpgJnkUKaBWSmm9iwhUw9c9eeOgXFDJwFmGDGoIDgGUvEMMzOylmIqZKAiCETIDEaKiIEq2LCoEhoCUJxNjyQEAED2AO7h+LF9NBBFLKVZb6gEBGdHIATGS84QEiqZaVNCQGB2zqKZSPKIi+Bg4NugZCWozFiI45yoBRAB6sPD96sZLpB0cKAdkYnSbs7Pzi4vL+/efPnt2c7tlZjFFJiBUsIUZmnPdD1/65sckDPuy+iy8qBeBQ49dReGnEA3gDrcdN/hlhHeCMo8QkE7Kvljb4V/sPHzphcfNPv3EBYaqISIczGax9kSaAZGPEUtJKc05y8ED+RBC1a1WqwcPHvR9XzPQpNRXQVE51cocsaaZOfclUzeekKa/ysB6uZnVjgeA2nJ3LDjWJLdat+37Xkqa5xkOTFVFt1VBWVvijnlZ7L2YVTecmrtVAZAjNjMiyjnPwygiNzc39ZTw3gfvCbHWhes/WREz67oOAWqeXtvGaRpKSUVSSsl7FnE5Z2ii9965DYB64mr37lywYoQEAiqaU6mG0vX8rGXmIc0i6pvoQ0PkYiTvfZOaUorz3gzyPJVSqv0NMTRtiD5470sp+Sab2X6/zzlX4WeFem3bgspCd6mOo+73+yJiAG3b1pq7AWix49l1el3UZadThVcaAOxvXPp/adTDYdWlEu5yHet54b2v2oVa6wxMKllKTnMCxJyTgRCrc9XsFYkB0cxErZiJqZBDUB7HUcGYvG9i16+YOUbajUPNCVytuAlN9KxayjwVlDztCYy0OAZsPKCYmHkILWy65qyLvecGzaM6RIcAOZsmlVLbhYDAB4QCoBo9nm+6GZXU1qtm3cd12xKxzeIcE5nzFHyzjY5QmbDruui5a8Kma1W1jVHMVJUJJBfTwgQIFrzzTIy1zFukmIChSgYMhKYO1FM1lGAEw7ZtOYbYtRx8jT0opg597USv9Z8DFQxIAPLzjtrf5Bx4AwHfjK956Gm9qSbdVos/DoEN+35I+50WATUmJERmUtVcO6+YPJDDUOcUUBCRkpOkXPJsJYOVnCZUE8nQto1DT+yQyLGCFTTzDAqukoaMWTOCkCgVQGCW7FUAVdEQDUEZjIEEBEwQNGsh5wHAmRZRx+QYzSy6evnfXamO2LFXERMAADEAYmJkdIBceaBKSJgWRGzZhxBub2+x9tXxwh4BEappLipSEYs7Xu/6qwZD/pLjRWh1R9TF4O/fv//ee+99+umnX3zxuBbp9EWxagVbcrJn7iAXIt7Z4NnxI46te6dPe2mT7JVxsnS2I2e26CVfrCmfvkMl1epgolwKIh2x6VEdSSfpxqcbc8SsqkqHzzrd7HpPPao66lvVu3vFH7UP7P79+33fO885LSIJZKgE8xH/HZHxKen40l79ZccRQyDiaZG9lFJhCCKCiqkiQM55cfABa9t2HORIc1ZPu8rkVZqkaZoa7XAK8au2o8KIi4sLz66i+XEcb9Xqh9a+q6ZpFn5onmtZ+bPPPvPElTipNWLnqF+1t9vrOY3TNO332xjvWhjdIZ4LVCoJ7Z03qzEwXI9F3eCoRQTnKWXZXd1ui+jqbLPqN03T1CDsGOMwDKnknHNKc/2+VRvrvW9CXK1WtYT9/Itn19fXNRm5a+OSn9a2bRu7rqv+2NUMqUJhZq77TVXnOeWcXVi8wZk58NKKykgHUyo4rFaO/Q9f2mv9K47j3kspKVgIwTHXdREoMLm2bSuoNVFS2c9jmVMaJ0UQkTTPpZR5HAiVWJkhOHQeXUEfyMCTYxHZ7YYkwJiAyTEjkdlSCTIzK0uyTsnJJI9pLPMcHUge+9Cvz/ra592xoJTNqt903aZvGMyppGGLRJIGzRm0MEPbBPYuBAcElKbA1McYSkHR3vvO+YaIPDNFCrGITDkB2L2LdSkFjLz3KNmjna86IBYwJJ6myQhnKI35GD0RmEmRjBlUVXPxPqKaiaIRI3li0FIbAKHS3oS1/7VpGnAOTHPOigAU4Lh2/VqafL5yCKgHkflxTQ8vLqnfjP/ZBoIpLlam9SSoDXdQ8+cdx6bZ3W6JqJRMiCJgZslEZ1OuTIXgQp8VM0MpWkRzkTKjZDIBUQemad7daBNCcOyZCdF7rjorIkI1M4uxmdOIYA7MpJCKQzNQApCSCZ2K+BjNLHomUAJWgKZpUkoq0oaoak3fBR+G3T4XbQ5fU9SgKDOKKRgyuyosRjVQAzBVAyhmRmbOMSodxSRmhgqqqkVU5zSP4BzF6GO7+O0hvAoCvorxEmw6vWydc/MsZ2dnv/d7v/cXf/EX6/X66uoKoBqrive+ltLY+Xmeq3L5FK4dwQGe2PXBgfZ7iduDI9gCOUAuAaj9dUdHwPqfHaiTKp5weMKdvAShTpBifcScc0cWcIlvPwhUX9q8aiiIiCIConSyc46Qtf5v0S6AIVNsm0VALSKTTmneD4OozikZQJHF90vBQLSC49phecTKNWrvSzHxr3B8kY5h3QZ4h84BIOfsgkdEYJ6G4erp09vb2+fPn4cQwPEwDOMw5Jyh5PrRNQ6Emft+DQB933er1Xq9Dk3MJX/wwQepzJvNpl91tetRVc0BewdqFVXknLuuqy13FeTV7/v48eM0TldPnzniGCOobTabvu9LyZeXF8z413/9V8Ow24/DmZ37GJE5tt2HH37YNa33fpqmp0+fjrv91dXVME/TND1++rzv+4frswcP3q52JLv99vn1zW4/GuGcSpK83+9Tnrp+PQxDpeXqsq2GQDCT9z42HhFPQ1wqOxuDk5L2+1JKWbXN9vrq7OwMRNsuEoABuYMdNCKq6jRNZjbnlKWUydh7M+IQd7sdx2a323VgrfNAAHh3peBXsPxjpNoOYbY4RS7TDQoQkONu1VuV5mgpKYPUqw9yTqWUlOdxHFNKSYpIntNYSjKTIkm1VG6xlNKt2kbVFBWg2uXUc7cNPsbIBKYlJyUykAIqF+crj7DuunUbzjfdPO4kE3QOVe9t1puujUx923kfM7ibadCSZR6ayMJKaJWfC9Gfn6+6GBtPTRt0Sg4MpUDJBrrp+0lEQFG15BSWrB9igu3NLTNXYxcj3o3Tqu9ut9s2hDagljQNOzRxHHi1IXbBu7aNiNh4771zBCXPwTclFXWcVYgZHfebPpeCTGAKTN77pV2YCWscPCAR4AnKf+kSt1cb6+tF/cuAq68cAn7pCv4N/vufeRxmlmpwZJUdBzNAAiZmJh9c8GqgiJYXf7jaBG2iRaWUkvNsJmBCYIxAAKDmrEbuSo14A1WTLBkKsqOAhMxUrcsIAABBTXICFQGDpFqLF2il9q2bQSkGBqZgVkt8aBADe+ZsBgAxBCQOvlEgVUnprtzJvPibkN3No2YAaiYiBYENERmQaHGtAzVQIwYCKEXmOWUpwKHMKXbVpLoAUgU8BAj4ehMBfonhHJciOeezs7MPPvjg3r17P/nJT3POZku2ZlVullJqd9xxRXuKAmFJ5n0BeRz/6QgBjw+qqkg5okM7GRUewYFEPH3tq+PIz50+aIdJFwFPMdaXzmAvvOqwPa9+4rFZUEQqX1sLo3Co99XdVSNot9vt06dPLy4uqoEcwJ059mEh/RUc7aWuf/fAEXAfPGgURPf7/fX19fX1dSUCDZbWPVUFVavyEQDXNMwcozDzarVq+97HQEQIeHZ2hgx937OjGGP9UovfJyEzl6Zh5qZpasG0VlqrFFdErq6ubm5uPLtqqhdjrALPDz74wEyaprm5uSllwVL1kF2cX967uFj1m6urq9122l7vx1munm+LClN0Lmw2523ftW07pTQMw3Z7s9uPzD6rAECekpnlJPM812jjegTrFtawE+dJRErKOedqZVefAOarCGYcR82ptgwei85HGrjKYvQQdUhHy6GcmUN9zzCO4ziSY/YBWX2Ir971X3uvGCLW6gYAqCkAgAKDVSNxokUxY5JLKXU6lpRzSinNaZrnPI5zTmnOacxl0jKrJNBiIFIUgCr9qQIppSxSSgHEeBgqoiqI4JmIfEBZNTEyr9uw7uPFus8B9rttIBd9uDzb9DGQahMiOZfATyWDZtPCAEzARIwgJTV9f75adYHZlAgxepScxkkCNa5rvUMyEVGZJU+x7Ym5JClzVpm7sPJNLKVk08BgVrwj712I7TRN8zwhmvfSlEa10njgkAjQpBihmObMUG2JRKecOcSqkLOjw+XJohEO09HXEAz5dRSC7Wv4Hv/DDnyle+n0wb9743ThchfKC2YqLIamtYesej9IyZEZoN7Uqx2YWio5JwJTVTAlqAIQMnZEFqJHqHcmUdXqUJdzQRV1xMyVjqr6fFMFUcnFEHJORMSBEbEq/0XzIuTUJQUui4JhgAAHUso553wg4pKPiGcZITQiYiaISMTEjMSGXENspRQURCBkwhosJwkQD8niPKV5mEQyEDpCc4QMiAamxYzgYA/7lRpD/JyhBkUkSzm/d7HarC8f3G+61hDmnMZ5MrOyHMNC5Ji5MiX1tcsvomCghyonvDhRHKm7I1yrt09devnvQOHpVp2iwJe6pk7f+efMSHZYcdvBkua0jnnckuO3QDUG1MOmnmywEhEeTKHNrJppK1jVA1ZSsKjshv3T58/+8i//EgCePP3i937v9+7du7fZbKqI9IgC7UQC9DqnU/zyDAmRTDW0ChCYc0673W4cx3mem+CNcJ7nBcOZquo8zWbGcHek6g4s4ziXDKDe+zY2AFBxUrUNqkxwcJ6IBEzAEHG/38/TFGOsAWJ5moftro3N+eas67qu6y4v7m02m/V6jQzb3TNFffvdt5oubm92IrLdD//1hz/6yU8+ie36vbffe/AgP33y7Cc/ffTF55/f3t62Xbda9esPuvPz89/83vdi4/u+f3b9bJz28zyL5hgjk49Nk3OZ59n0tpRSFRnr9cZ7f3FxEUJAR6qKajnnChPneQaAzdlqc7ZCg5zzk8+/IAPTUgXBFdIxc9O2iFisqGhWUQTvfdd1iOycy1mKaq13HxsA5C7e2gAWvvaruvIPnK4KFDVQJVBfI2+IoMg8z7e3t1dPHmtOm7YXEdWSyzzN434YxnGc80TOE4H3HMEDqKKyc0nK7XbnvY9tF2OrAsMw3FaPaJHaONnEaKUEH5xzbeMCK4o7X68bx5Fh1TZ964WbMm674NoYVk3ogmfAVdu50AwCWc07IgIyJVGyjGJ9112en7394H4DqiVByVBk2u/YpHHkmcHUREpO87gfp7G60aRpzDmncYbYtrG/Hoc5FzEtpZCBJ+zaOI37/W673+5CaEw0TbOuZskzo/PeE+BqtWpDhCaGEHxw+3G4urnmEHPOpaZ9HKQ9Rog1SK+yDmbeuB5lO5nsX++8/zX1Ap4ulOENKPyffiwFOKjGmWYIIoKGjEjs2DkmL1xICWvHHLMzUwMRoQYccxonNQMDInDEgYkoMhSGAopqYsZoCqiHKHGtmQViWo09RcREIIuUAojOEwNDVkUtOYuVY/taPXuJkACnlJxzQIyInqpJBJtizqICC70IAAAuNChiOdXINyQiJEEErV+fKoOCsDhNmBKSUXUQqLm3RYSE2BOgZ8eMgFbDJ8xsWSH+LV1G1SPDOY0xqmrbtrVza5qmagdz1FtU9UDdi8cmv+NsUCHO8Rc8DDoZR2i1zOuqFWqfEn4VjhxfXt8cX1R7wIv47zgp3b3Kal1Z7eA8fAR8p3j0JZLy2DJ4+rnHGfr4T+T42FlYX9U0TeU1h2H4/PPPEXG7u3n77beJqO97ZncsiJ+yjK935rRXWcA7s3YEE8BaW1/MtEsprmtrrkmVNGqac85apJRSd+BRrKOqLniUcpz7EZcCW10v1UVUFX9UCrn2v1oIi/xWhAxCCPM4VfLPHZyWRSQ413TtxcXFd7/73evr6/1+vL2+EbEnj595Dmku+93QtdN2O+520zQWA3f54N379+9f3r9Yr/vNxT0Anas9d87V9Z0dsvdnm1URA0DyruuWyvXxwkTEum1WpFob7vf7NI9mRs71bctIOedhuxORadwvEmaAeRiZebVeO+dyytM0bbd7MyODSnwCQEqlQkA+ekqXknOWXIAc852Z1OGseK1TAOKSqoukYJqziDgkwxyIyRa7ciJKc9GSio9o5okdMaiZZLUCAClNtZ3aOzJwii059nVNxc7HJgSP4BExq5pZ5XpzzmYaQmi7SETBU2TykddtU9m7xiMDEOO6DU0MfQyrPvY+OoJN21OINqde27aNwTs0lQKRMATXNXHdtuernjW7kkGMmQqCI/RIjEBobIomZOIQTTMbAhTnqO+aEH0bw40paEEEMOnarm2bLobBO+9ZFaqps0lOKTGSGXp2tRPdyiIGqkWAqn86zpBgaASASOTgEOdmZmAgYPg6Wz2/ZHwdheCXfnnp9//Jx5eWkP6uUoCvDALARexEjgGAMIQgTdN0LaEpoSNzVK8NUDWAGuSrt3wrmjUntcKIi70EWJ5G0GygRBS8Z4dkamZSEhqIilrRshBUmosWyfPsnFuHNRBlzfWfpmkQEfbV1osAQIiSlFwkpQRAIQQEvxREFCvtVGt8dTRNC2Ays5mo1aQtRmQ1VbM5lZyziTFzcNVP3rFDIhBiqhJgVKwR4gTEAERLIziiIWCNLX5dIcG/7JEjIoIYIzMCUO1rrrih0jxmRkyOvMkCel66VR2QzeIqJ4d04GONDA6WMUcUZWZAi2gAAF5g406w4xFlVubs0Jb30vZXlzU4vBaqhhHkBZLviBdP4Sm8SPgdoaedjCMHifUQOq73gFSymAUAAIgxllJUZZqmR59/th+H51dPHz58OE1TCGGzWdVmuJPxQq3gtY6XucAQwin8ZWZ2CAD1MBGic847IqIMZmaDSEqJDESkbn8phUqpJj71rMCpOiZaTfch1aNgthoippTKnB48eLDq+67rRGQYhv3tNsa43+5CCJLL1bPnN8+eI2KM0Tf+t//X33z44cP/5bd/2zkPQE+/ePz0yfM//uP//Pzp1TBNXzy5GqYyjnNoug8+/FbXdb//j/7g/Q8erte99zzN+6vrJ0+fPr65vU15JkZPnpm7rnvvvfdijEhufX6+Wq1CjIi42+0qCCYi34SF5iylWkPnnGMIVelMgCGEi4uzJvrtNgBAKSklBTIBC403s/04Xl9f5yyIGNhVZBBjdC4UVeYAXANL7NhTgV5PyeDD+QkHjdbrGKhgakanyyQ1raYE9fxomqZWxisIZs9E3kup1wEzA1njIjABYQHLUlLRVHIWe/LkWS5SqvSHuErL68wpInmaStM0nY8+ICKAOKLomcGYwAE5QjSJjpvNpm993zWX5xe9j6AayBXArm8thvOzzbpvg6fG9K3L+xcXF7/2nW+fd92Ds5WMQ9re7J49E0lM1sW2a2IbPYPVtqLgSIwB1FSC9zG0jgiBEbTm2oOZJ+q7xgcPqDHGy/OLlAoRtcETgZY8m5asjMhICEq4NujrEsI5dp59dBw8L9ZmdTULgHqXz34yXuPhfXV8HRDwdNo6rad81R/9Zvx3O5Y7aD2xCUENF1hDdZJNKc3zLPMUPRkhkamqFiVbbLRITQugAFU7FXSOiYk8dSasJohWASCIqZVKGKkVk2r8rFaklCK5pDQhtkTgPKUEpZRS0nKrMzpCCkQkg5LyhKgKmxCIMU8pWRYldJ5fbNIPIUTnSvRmIgWzqhqjkoFIFu+9qorKscoDAEg8DJOIeHFZSiVa2GGdbVkVGBQAaUGC8HWpxl4dImJGzKgKItK2bd/3lR6oX0dVa8dP1VFW0HYabwUVJh4AVuXzXqQ37p52hFymZi9qY+1FcQm80k3xUs3hVfz0AsjCpcv+BETi6av0JD6YDhQ1nTi2HL/IcePoSBY6NinHBp8q8hApdX+mlPb7/ccff8zMDx8+jNGv1+tTHvS4N17j5Lns8NO9XR2akMQW5U2FgDFG50hVx3GsppZgSz0354yL9vnOK6cecRHh4Ks5zMLwoeHBR5AOiumKABCxYsFaM61ftopqZ+eaphEuKSU6CHS855xzA7ESdd43MbRnm8svvnjmOQ77adB8c7Pz3juOm9Vqc35+795b5xf3uy46tmneA0ApxXkGgBi9CzGGpunbGL1zTsEc4jEhum5PTsnMXPT197ogqXXbrm2XnlQDM1uvVjEE51wpZZ7HYxvouB/mnPbjOAxDhQ5lgYBVulQz91BPICYy55x9UFt6xk6OlxnR6y8KG5yQ3IDOOTIFVUBcrdaXl5eftZ+UNFTFsgJU9F9SzvNY7f0JPREvqzKSqqJar9fjNO/HKecsiHUNUHfgOI5pHM0MyaqMIjL2AfvGsyoRRkImKGlezBIdOUSs3eQAqlJUyQXnyDMyApkywr3N5p133n7vrQeRqY1RwaKUtLsV1Mavehc3m42PwTEjYnS+NI3SrIBI0LZN3/dtaKvRj2MOXO2SfOM9EJU0t13Vg4sZBh8RoIo5NCctYlrSOGUf8pzSOI0xqGrTNKvVquuaEAIsfLmJqIF5cnCi+v4KFnsvj6+pF/D4+2lV5c2AF29v8Ar38HdvIOKrbQzVf8XMUJcpbxzHcT/mcRhJiACNTBTECGtPCuxut2qiWpyjtovesWfnAzI5g6gqagVEVbIcKowAgApUq7WewUQFkmZFBQbgRZHMYCmXeZ5VxSyA91oEAAA1pSRaUBAzigiSE5FUZJoldj1HvwAdAACgepcKrWqRgiQiSqRkkMVgHmr9qQBAoYKIPnEoLuXsPMXokUlM+aDNLKU4EXSKBJWzWgwh/pYqwbWK17ZNjWctpVQgBkSmigfw5JybLd2Z8MEJRIM7UHXKNuGhVnvKQxxxT5FStSZwgBqnIOlYF67vQ4eUthe5tC9Bmcd/MrBTk5ojADoe2SPCq487pIoPTqE8HJroEZcbuZgCITmuxd+2bVU1ti3lXC90Zl6v1zG4R48eMfN3vvMd52iz2RwTKRCxap+P5NxXPVTV1UJkShWoVRH0druN3jFzmsdhGPI45JynYUwp9U17yomWUqqmuJ4J3jvvfTVJqi45x1muPqECx912u9/va8xa5cBqGEnTNNQgInpmEWFm3/DV7U2G3PVr9q7vw/vv3/PfigL4//v+n/3H//ifPn/05PEXT95+8M73vvdb3/jWd37je7/5zW99x/cN6DzsbuaUi1iM8fz8vG6yj00MDQCh2m63SyWnuQzztF6vQwjESMwOHTOnlFV1TqmohhA3mzNV7dqGEWKMtdXk/PxcRFZdP03TTz75sYjgNMk07na3+3EY53maporo6rnkqbbDtS4ERFcMTNGJOheLatP1zkcXI+BdWvTh1H19cpBl9VLP8+pQWBkys0qbO3d5eQklXT959jSQFwBTOZgB1apIkiImjOrAF7RcJEtJOSdRZue9d7nUOQ0AaggjiGJs+BAVIyJdE882/brhi1WXx8Gjdh5Jy7S/Kh48UdVLlTQnMytCgLPoBEN2cZ5HtUJEMdBmvb7YnH3nW9/2pE41bW9z5DLu52loHJ81/eXFWQ2mypJcYK8hljROybnQxC7Gpm9XoDbsxr7vQ+MNEZF99GKYcj47O++7NZEzwyY0ZlbrHsN20CJWpIp+6ulUrMS2u7y4169WTdOwd4BYzcZVtd4EDWFRIy9r0tes9XlpfB2mMMdZGA4QEACI+EBw/iLfT9Ho5eXPa93MLy2ona6tqovJ8ecvPF596isA6MWy0Svz+1E18XcBN6MB1/trZUcAbPliiAhABozAhA7JITnMRZwBgSKCD97VmAJQWLdVFwyoZlpKStlEzXkjBiIk8ApZDdExqU3DYCKmhQyIAMwqgWEm5JgcGhAgE4NSSiboHSq54J33IQQDMSNVnUtmJDSoeuRaQSuSMLHzMeJdIbiYJkme2QiVzRBNAQWQ0Qr6xgODi2HBEIDecwjh8y8eGTAReAre+xAjuEiOi4iYOgCrUuCDGwrj13BWvHQGVuEslVIQoZRyfX19c3Mzj6OqEjkiIAMVQGAmj4eI25cpuuVsBwAEqF6yROwQoCqy64RYezfFFNQMVRWOucEARuQAlJmPaqE6kyItEK2UBAAEiOgYKtN8XFsfr03EhUpYaGliVlUppapYFoNGqKFtGQQMjYEdkveRGdGoQH6hSiu6fEezVAoQMrN6j4qIVnksEzGRRX+ixkiI+Pz5867ramHxFP8taV2H6fT1Da66/OPfh29BaIDEIPOY8zyM85TH/aRF8jxC8SGEcT9sr65zmmpBEFRr05tzzjdxc3YOhIqVMcXQxLZt274XyYrgYszTDAAIJLpcjCDatm2NFIwxWpHdbpdS0iJTSlISEaU8MUZmitHHvnENI3IpUrKNU2JXfOhCbB68/ZDcfwHn5lwUyTex7VZtt5pyklGJYM4CTNM0bbfbJ0+eDuO+lBJC6FY9IS/SLnISY0qTWVc0t21bxJxzxTSlXESmeVbV4D0HDyKAlHNGTaY6D1Ncr8CI2TPn883FnJOCSCmiWAHQUUBGRog4E4XQAAAQsT8sKkoRyWoF0dihmQnY8bZ9WNG8tnEUH4gulzlVR2OpCNBQa2Tl2jcRyQGoZs2iqsDsXfBBGivz8SaHBqAGoqZqRRTQzKi6MZSkRVzQSjRG7xnROUrTPO53fXTerdumWa1WiTCyraIr827cGagEF9sQ+65drXoGnG1KcxpTLs6jhxDcxWbz7lsK7L/58K333nvgUAISoxW04FzTOoe+a2LfNu2qzVKGNBdV8txQIAk53dTWPbMKuE10ZkZdRF0kklWh5MkxhFgb2sl7QmQTyxmcIzE1oSpjP9+cAZMZ5pypiPeefQBCw5pxQIqKQAJGdyzgEeZXTlYPiOS0FYAAdfn5K+GE1wkBjwtrg1reAYPqpmE5i/cekLe7nYisVqsYeZqSGbZNIAJQUBViPrUnrYZLAHDo6Ifj+7+mTT5MpqgvMOl28v6LtywtaOXw84WGDDxuJFVuwxRExBAcL0nPIodWNjLnak0BVK1o8d7bkXgHFCvDMBwDlABMVQCrQqje8/47HS8j4xcnpyOzrYcUgrqXGRDMvCMQAy0A4AI3XTTJIrMipXkKzkHRdR/bGB2SaPGNpYRjKjmXJGOa97OFGF3jHJQFbRAoEJJ3jljGoZjM4xC8j+RMRFVzzrNojFGJwXt1zvcdmg67W0Dm4HzfRecUhAm6rh9HUlVAYMJ5nEpRMzSzEAIxp5QEcXX4vvuctmnfdktYOKAXwiKloJGHoiW2Ica2gr++bUXERMOVSykNU1lVZpMZgxcFIybv0AVcMjuN4PVWf342sEA9GPgcH6ImevUMBtMwDrv9pz/99NOfPspTRsMudnkuxUwyKGP0jRZhJAQjV5UTpKola7WVqVitNvuT4zynXGbHyMhAkHKep6GoBOdDE9umHcc55wyICGRqDkP0UUxKScM0qpXV2ZoIulW73+932x0zR++rPNeQwQwMDFGKllKWIhcTAorZfhqbrt10rUNMt3spOXj2LgbnnHNpLuj9NMzeuya0IrkJbdMEAt6Pu2e3T0II9+7du7q5zlpUtarfiZyIlCSJchM9EUlWIs5zAbBa6SeENM9pVmaex2l7czsNsxZh75wjkbzwZGTEYCYHJe/f+KhbTZ1ZkET1eFErnp1zDtUIcXt9c/386rNPPp32A6k5oDxO43Y37nf729t5HEzVBY4xElrThMu3LmPbKJCZiUG9QHxoYr/ybdscSNM8p5QmNBOx3W4PANWwab3ZbM7OpBRJ8253m6bx5voqpaQ5QaWf2zaE0G/aGH0qtjrfOL9ScFlwmPKYbi7ffs+oPXtw/8nN7fU43tPcnK8x+tXlxSRpHMdV11L0tsec5Ysvntze3m5vr4lQVfcfD33fv/f+w7Zts4hRAS5Tjhfre3HVNORylpTmMSdVHVPu+56cm4bBs9/uRweYQRnRu2aacrWmIgxnm8vdsP388WfZMiDmLKgoNVc7p5KWro8Qk0iecrq4d997n/LApLdbbFedSGZGcrWZsphB7TKtHaKnnbaHeYHg1Tn5FxiGQEDMaIYKJmZo4AjBCL0r+33Tr8DMh7Zp17ub6zTllIux7/qNEiNvXZ7mlNAAFAjROzbQnGZNs6CUok30kmNJOzPLUyGilMqDB5cMOIw7Kfn54y/W0Ud+cLZagZQHDy4d6KYN0949//xRDRHt+/6dt99aqs8G23k2wJRTnZ0eXJ6dn61X6/MPHr69PutCmfqucexsgu1u5x2ELp6frbuuc42fxzzsJxeYQkvOr7w3oJxlnqa+74dx6zw2nVNVNu+9n3Pej2POwg7ntD3DXpGZCEm8dwTOM7B185yULca273vvY9N3bdfPJs9vtmfvvL25d5nUxpwBmZzvQmOA2VQBDYwRwdQADRRBEaxiAAAyQwBCYELQ5bjTAT4ceZVfdLw2PHEsrxBRETMDZjSDeR7rWp+IfODVapXV2DsA8D6elmN+VnUYqy/Rch/6CjiPZTL9cnOE486s19Xdzy+/tNS0ptUCEalhRX4i0raOF6OlF9qSqtH8sdGkVrWOzmEAamBW03RRX++C729n2JJ2U/ch1ZukgYqQKYACLqU38uQ8E4YC2gZPCuv1qmtaRlMtc/E5zz5RSj6XZGaO0AcWU4ClYgYmZsJQEy4NkNB5572PEbwws6hiyaGJxF4Jq1aNQqQQS5rBNKuwYnVk05K0pFqBQkRGQAMEYAShauMkqHelQDFV1f0wEAOTByoApEYABIxt1xByjIGRQnTBuXHMOc9wcAhzS3yqJ7eoRQgdANhiqg0A/63YoNcyUF/+aXWtefDhA9GD4QsCIDlmD55E1DmPiITuxPzPqrx0aYxDal0gIubqrhOc5xBCbENtBiqlABlSa6a1dLgbBxEBA1UoOYvoUcBrgMF7BRIRMRvHUbV0fVOL0mYiQIxYTXlA0eqRQCQjM0RDQvPei5Sb7S2oaZHgHJLNacwzjeMouazX65p7ISKIzqTMo6pqTc4tksdpmOepdnnagq2WQ0rAhMjItPj7LDOPQU0KVGaskbJHTcwLzCIs5ZTX2gt4NM0+uW9UZ1oFU8lJ8pzmOZU5qYgWIQMAZKRV07Y+SElWBBhijG3f9X3vvVcE1SIKiFzZ0Llk2w3b3VBMVVVSzjmrZGbugq9xaszONxEAqm07hBhjlLbklBrvcvaIqFa6rotte+/evWbVzQLexXnOovv9kH2Ym6bzPgDy+cXlw/fL02dXD99///ziYsjzf/3ohzF652gYIpimeXIxvPX2u6vVar64l8sMAKVkctzGEKPftOdt33GMIvnq9mY/zewCsDOzcZ6GYbi+vt0N+xhjztmhLylBFgZ0SIGYKy6ToqpTnlPJiOyZ2LumUSLqum6ehpxTVVARMTn2LrL31UhSREGy1eIiGqIxsyHVkuHJQcTXdUZUyFib+Y6LjKXWTAiKSA5VDACYFhvtkqc5z/M4jLvdbjvPo4IZKhqTioJllaJFxZg5zQUUiMAzeuaU0jQuzq+SVyE267ZpHJfkY3AI6gDbponBebQYPUP/9ttvR8bgOcbWFKpynL0jdjf7gQwM8fz8vGn7JBqb7mzVrtq42ay8Z5kTWpGciCw45xwpZDECIh+DGihgKaUoYJ1RAHKeS0nEAFicJw/eEBxBDI6ZgakJQa04JiBVy2kumnUa0zwmSYLqTaAmJUrKE03C6JvYNF2M0bvgnDNw1X3p9BgqQO2eRlAAqZFMBzhyRCl48ifdHb9fBgW+NghopxFMJiLiOKKBitRUU9UiyuwQZZl1nINqllsF1QgIr7hdV+bodW3krzLqh79YEYafv01mgEiEVpfUKqqS0uIcQQQq1dKs1Fm+SIFD/7WIMAIj1ZsEINlBn7hA5L9DKhoCO56rS6PJIR/THQYQsmkI3gF1Xdc1rSMQyVxyKc5Hl1JKec45oykRiGkxBVEREc1oukBAETw4fTjn0BwZ1HtV7eVPKSFiz51zLjiPUnIutYJJVNfEFeapnfiDEBKZMWLRw7c4DFUxszRNRMAsxIUpAnkmYHSOPCIF5z1z8A4N8pzG/UCAjpiIGGvrETsXQmiCj4gVaRreZev8rfUG2KHbzw7ijArsAImZ0bBmcxGRHeLRagPTsRuvPh8NFpWcYyZkJOcdxlBrwrvdjpG4aeqaarfbDbtb7wOjEykqgoZoNs9TTVSLMRrqlGcVmaYhhNB366pXOG55zVbWSn2RVQdAVUNcBNc5z/OUwaxpmhBaZgKR3f5WRILzbeObhgmLWI7B5Zymeelq8oG8ZwVhh6UYmFalCh7O6gqFzayCw0ODowIAOxKR2v9TPSOqYAJoye847rTjDnxdRxIAXprPltq9qJY0TdMwDOM41IwTq2JRRACoGhHTkHP2C3ZvFo2LqhQTU7OlIK4I85xFtRpKVys4BPXeWxNVFUzE+2q6WZ2PiMj7GGMJMc5mlehg4NDUrLV12/eYkiAVUYOcs0xznufsY5OLNP1qtZnv3X/r4vL+anOmYE+fPl2v+65rSp4RDKQ49g8evD30bU7TMOwAAHA5k5GpbVvnPJIDoJyllAEpGTEYplTmOZvisJ+m/Vx1G6DaukAGDikDoqmpSppFZC4JmexgMwnAzjERrVddLQfXCr9aXZgsdoCqSicaIzhcNmyoql/DreCFfk0DWPKCtXLS7ByQIYOhzjndbre325tSEjOHxldNiKjmLArqXKAQb/fXRsRA5IILOqVSLbURdNyvIrl+1XZtkOyb4FGVEVZdG5jIsqkwwvn5xgE4RlW93W0vLi5ibHyISP5qv88iaZr7zebs/N5cBCpRSnxxcVFKutkPAIt8LbJzzplKKQWRu65Tg3GWNKecEgA44ow2z/M8Dd6zcxRjZIrjPCFiCMEDcfDBx5xz2/QAZALzPE/7aRzHkgQEHDZMZFqqtjvnxK5Zr9eLi1Y1v1TSw97+6g/py+O1QUA9WL0DQJ1zY4w5z4tSjyjnPO4HcozAIQSiUzLsf2hc83JfeX2sHk0iJHLOufpwzgVpiUuvPUy4iCuN3GINb4eJHk41+bVHHr5EMf53YVT3PsQ6xdRw8fov8zyXeTDxDnG/D6bFIakWdGjVL9A5NTEzk2KgilADju66ptCg+hwQIpHRwWIZQcCylKIiCnUWPrNzhxQclWQqGSSaE08cHDNVolrJDmQwGhIwoCgyop70aC8fC8pVuaECyIDGiExsyA4JYGFIJBcTncdpHkdHtHBGRATASMH76IN3DsiBHW3tsNJpX/+xquPoVWsnsWnMXImvU4lGrXCJCByqFgfUSABQSqm3k/q7agEIITofat6EOsdN07jAYDaMt6aFyRMagjCj9ywiZUwmYkCMTM5N06gmw36EFaz7FTPX3nZEPjS1GwBWrh4AasNfdb4426ymiWpIVhOZSQkKefrmN9+/vH/RNe3l5WXOeZoGIgohXF/fbrfb/X5vZmI+5zyO22mai2kp9VMZiImc6p0Yrkom6p6sp/oR21V4VIMlxnH0MdS+keW5J2F3r2W8xClWqA0mJYlJTtOcpmGaxjTPxyOOIGQVCUApqSKUlETBFCGpAEBBUwEFY/bMzKpOFdjZYTXb972qMoH3vvWu8p2llGmaENFTlSE4RQBiAHA+as1RQA2hiW3TtH3s+snQETvn2Acmr0hgWIpOU6ozQNM05Fxt6PQxNt1qdbbSnFSSEYTovENm3N4a83z0pQtNkKLznABd24T1ZhOazszmXPbjNM2Tma1Wq836fBiGaRjr2QsA0zShGqqRmpZcck7jMJe8G3ZN13ZdE7vWgdWUOe89E5mJLYHFknLOh/ZTRIeYzfBoCiMiKkJI1RTgqwMMVXl0akaykDNmyACqxBia4AOrFZFcSklpmtM0jmNKExDaHskjoSumWYrWb+R81uqJLlVrUk9mJIs+ekZ2eH62amNwBG0Tz9erVR/PN71KtlzQBBA3mw1qBrX97nae575fN01HjkNjiByCTzpt1ueb84sh5SLG7FarVdf2N7f5dreTnJl5vV55Zi1ZVFTEOW6aVo3MhmmatBRH3sgIMOV5HPcAbfRN9ME5n3M20uAY2fsYAGA/zmkeAahknfbTbrdP02yGDl3w0Xv2nh0jExiaY4pNiNF779lzNfnGv73F/GsuBMNC50gNciZE9l4kM2Jt2wcFYnKMcIA+d/o7PZTcXn7rv00ZxMG177/x78dWqoWIrYs2O7IdiASmYFrAUHJxdJQ9mkkxI2ACVTQ1eGGWN7NaXD70if5dGLTsrrvy1nGYGagdIFzxjIJoZrmUaZrAxBMDqCYFQgAtprb0RdCxmmWEqkeiDuqdhhDtUFwz1aJW1Gr9Tg2rHTyoEVpwflekzElCqSlFzGxaDrhUDcQOylOoH7zkHN8NJEOg2DRmAkCGRAhU49KICNAUTEqp+KOUPM8m6qrVCBEamCgBOCRXNTBmAFVLAHAoG3yVGqmfN470QO1bqPczXIgPVTmqsA0P+twqf9Al6MUqJKqt1vU/MwMEJog+IKCWgmBEEDw6j2lOoGKaTFmsmGTG0MQoQkWSmamJmlSqEQxMVYuVuQCAJ1+7NsEOWl0AAKB65MgqLQgCaRq0JEbzwTeRPVvX+XvnF+vV6rd+6zdWbXfv8ny32z19+hQR53kWbdRmwAxASLTb7cZ5IFbLcqC2FQABigiayXIuHcyG6MAoi0jFwTUvbr/fLybbhIiHqGKwl8LrXuPxBDh0cCMAcLZUSpnneZqmeZ5rJuxypACJmShIznnOKkIENTytwjhVzaBLEDjy0a/HllaBWgxZzvKjd4xkA4C5hvQgOU+NDyVLltodBVoXUwZqqIaGhMjVRAWZCZ1zjnxIcx7ntB+GOZWi2nQdEG33Q2ja87ar3jSaQbXOz8bkyAdiVrA5JzNjH4DYxcDOcYgVvucsZlZyDYxxVooP0fuYs2QuAFSWS9lMVXOxXEqa52kaht08z9v9tks94pkRBvDMbIZLhCxRPQHmlFxKcxERYRcMSEQBUVVTKtM4j+NMIXkkdnUNsSwkVBVf013yJbFj7XV54b5zWNc1TeObaGRiIlaQ0XnPnmTWecrMjEJEBkwIjGiqKFnVWFRV03HpGKJrKDCCmUqaAuGqiV0f2+DbJnSNjw6mlERKLoXRfNvUdvLHw3Bzc/P2uw+bToPzyC403ZQzkyfH5J1TBFTnHAcPhNM0XV1dRQYfQ9/3jmjc72rPQeWzRdGn7JyjkmuDLiOSwYLpAbkK20PNonLOBfJORAi0pBkMc5acZikzmnrng/Otd6suttFXKrz+5wgdLTav9arBQ+LLz1f/nmaE2GsyBHudENCWyKZyNHbHms9VSoyxwVio+NDoobJZl5WnPhr/HY5fbLa9AzF3TVGINeeslssQ2Xt2zvngEM17P8+zSi7F6qx0fLmdCIRf3Zj/4e0Uf4agmplBFUxUi0g+Kj/HYZj3+xlBcpE0B+8DEzr20ZGnykLZyf4/sinMXGs6jIBELigjFERAFMClPC8iYtM0GZBz7mjq4ZxDM8kFTMmAEMlgnlNNAkDE6gLHC5ZDh8YGBfh0rnTEgNZ4b0ZmqMYIDEQECKaArKqSq0G0lFLynKyI92G536vmnEvKWkRVqQg4BUa8m+x/ubbf1zsWeF1ZnLbtuq5CQKjuwaKHiAjk2hsLAEdWe3H1WxDkcrwcVveVruvW634cR1ENwQGoSZ7GaX+7LXlCK3keVExKCb4xcMG5JrqUEqiWOVlVSZNvY0dE85xrR0El2I7uBBVNL0qIu+7Rkmcjtia68/Xm/GLTxubi4uyD9997+PDh//YP/+H5+fnmbHV1dfXppz/d78fr6+vn19c3N9ubm5tpmuf/P3d/1ixLdqUHYmvYg7vHcIY75YSpUKjqYrG7yJZMEtsomUzWf7dNetCDzKi2lkRrtcgHiSRqwpQAEpn35p3OEIO772GtpYftEfdkAiAJ4AJg1TZY5sHJOBHh095rf+sbcq2W6tskYOwQCFEBjGzx96bzc/1V4G0B/ds/ReRceNVavYWHPYF2g73HEvDX9Z4MpNZa81xSqqWo1naxjJpluwGw1iymBoLI3jlqoA4REDpoz03zgvEtWkORTrsDXbJxTRpHkgAZCXlJTykAlLF4medJFSpAqZLr4jc55oyzO4yTEpWqnrXhf0asBnMuu/vD8ThlqarK3tda94dxtd6qYRHZH8ZakpZMqOJIRGoRAaxN6OUZ2YO5rusvri6LWK7y+tXb4zwDQOyGYbPuu9X1o4HItSCcPna11pT66Xgs4yy1ikGuC7ZXa821LDifCqakYGfU3A2eHC2kF0RENspSzYVogKqoxKaYc25xya5LyI5dgK/CLu9xU9CeDQYQeIcQN7EQmDSRCTD0q24Yuq6LOU+IwIHXm6FoybVmleM0K4JjH7rILghYKVKluK6XWuZcVcWza932zWqI3gXPkWm7Ga4u1o+ut12IfXRDZK2l5FTzrFYVoTpCNM+cq0wpH44TheMGWRTiMLBCXFno1uxCR6hAIYQudscpHY7HcRzdEDerIYTAiJmZGJrXd3s2g+OhCyLC7KsKETjnuhA9OwAwUS3VEbMn5LaPB1VjAlAxQzAhqNEzMIUQg4ub2G3WXQiM2IwLhSUseeYmJhWcMzkLaN+NB/y+3+94n/LSRmfGZvhi8vL5lw2+7odutV4RIYFhY1k3w602tZksOwsCAHl41G0SWX7+Pdc+D+vrrxFj/pN/e3pFazu2bX2br9VA0BDBHDOC1jznub5+/RoAxjQ3mv+HHz5zrgezxh6sVcl7fNBHO//wvg72jzzQfkXp0o4ulzzN4ziO45jmOaVJtaoKEjXHKTAzzx6BBBWVmQ2XpvsJ1yFABEIQWS4IGgKy962fhmAIqMTAjphDCDlnA2DmwM4TV6TADhdnrCWODFWOx+M0TeM4IrKP73JjmdkzNgAL8N1+xjlC8o3Qb4ZojMBGRIsDNpiKiNacay611pqTqpoGQFCwMucK4PvODUOZJ3KRvADRckc05iT9MavANkIIq9VqvV63gLiSi8ES9UFEqs3Epolj5ERpYkRkoIb5ERoTOEIA01pqnvNMaRrneez6oGolz0VKmqdVH4d4XWudxpRnQaslHYwcGTCIgpWSBMSHDlS2262qSmmLFiIwAuKyqiHiSUmDy+UxU9OqViOSc2Ho/dPHV5cXF5eXFx8+e/z4elPr8XCQcbwRkfUqlDyt1iFrBKxIZbdTIAXQUhKQa9bRzKRACM1buCWhNYokfG1mQ1jcoJq99rlabQxC/Kqxzu93qJmZ5NLs2RsFENWYCBkxOARFNa3SsBMw97UJipmJsD0L3oe2xW0wsJmqvDOQa81TBmTm4L0z10j4DRcxlFQEgMSQXXBgiNjI+imXcU6C5LqQq4pVbnbvCtOUsqiAbS8umYLvBwLsVmvyYUyzgJhUZgYTRyqC+zyC1sNhEiUOvYIUURbFXNwhoXMiikjeNfEipbmkrPf7g1Sdpmm1WsXgU0patOTFTNtAkIyZQ4wKQo3q6p1zAajdgaQKZphzJurYERI6BwAOyIkzF7waiJggmS4mi7WqVgFpytCvWqa3e7ndUbjc17/7wBMXX9Vak4oQgMF7Xq+H9XZFDhUl1VStAIOLTG7p6RtSY7t4HwnMtAoIOadS51ylJPUeyZxzq9VqiI7APNkqus7Tpo9D36+iY7KaZ80T1AyMxAztGWF2oWMfx5zheOzXWwHu1he56hA8kVMj9sGxc86lUne73fE4mqGP3eXlJROgGTk2fRf/owrOub7vxUzENFcC7EJkU2ZGMy21IMQQiEjMAEBMEHSIoVZVEwL1jhmJibyL0cXVqusCNZJLMUgiq8COjVpZAG1DZADo/rOT4AwBvi6a+O3H+28EqyoRzuP46aefHg97Vf3oow+ePXkKhNNxjO1MGyKi7yKxaz2/dmlN9b0d2R9ivDOsOQOBiM1zoqkmwSGgA2YHjGWen3/x8+cvXvzwhz8WKWY4bIaPPvqo68KzEOCkif5asYsPxh/w0P7AQ0FFaqrzfDwe9/v9Yb/L8ziPx0DnOrjNbIrosDk5u+Y0AssLwASMiNEEDRDRBBasCc3TEmWGpg2jBUQXux65lGItzCPGVhEGz2bWjD2lqORSTQ6HcRzHac6+64eG8gJwk3UTN+T34YPpvWdUhErNDRAag4eAqJWAeMq6OEFjLbZYFU3Eci3ZxM9zmOaUkusFtSJ4/i/jCWl93lagtIyvU37rkt57fmWj350p7baEtiERA6hryX4EAFBrnebxuN/d3fHhcMhpevLkEZLVWsyk5vni8tEnH35wHA83b2/vbm6nKZU8VmuRMcwAVUULcEdmth7WOedJEgCZnmXU5z0VmjVSpyKCgbbaB0Rc5KGLjx9d/el3/+STjz7YbtfXVxe73f3f/d1f3969TSl9/PGH3/3udw3SeuW77tFh0/dDQEYg9IGMjJhi7Ai9oUdkBHLOMXsiqlWXEv6EiS4DIOfsPccY25lsJ/ZcAprZ+S9+T9e0vbOpokkppeS5pCS1oraCBgkcN8NA0cKJXTcMA4JKI922tBQm4LbZajJwPvP8stRmLn22xGsyHQZ0zkkIvhkDETW7RyQH7EARiBcxt5EZFAMpehjnrDYw55xKrQAI5ACaeTwOq3XXD6XI8XhUgcvLS+dcSuX+/j7nebNaOceODU32u1s0FRHnyRPPYzarprTfjV+8eDWsNpeX10+ePl1tN1Xsze3NF1988frN27dv37aT9p3vfOf66up4PDBgSokWzyYMIbjYgYnIptQqWgUsLJGAisC1aE6VW1Y4EBG34p9cEBEkVsDgQRGqGBETMPz+oZA2EBAQ2FCa14iaiIAVVCHngAgDxyH2q0iejEwgq1Y4m6gzITtAYhdcGFzoHBGRoNYktVSdc8pzUlUmC4RIsFr1DjSgbtbdug/r3q+HuBri7ub1cXc3Ho8EFqL3jgG0xQquN9uUC7KrChQiGnIcBuJ+NUypMHM3rIAcEe33+7e3d3nO7F23GjabTZonrQWxSc/b9rSYMjvqqDOz45TaqfDeN9qS1qJVnHctCaZtY3KtSOh9aCFJIiYiDMzM3kXPngHUilarIqnWQ0ocwyLuBlRbrCQebuQRgJpdxh/gSv8WJeBXGUgPViMDRoJanfNWUuvs37x59dlnn/30J6svnz9/9OTJd771LTPZbrd3dztmDtFbyUiETCrFzNiFtjS+e9ez1+BXAwPgVHSqnmuv97k0nj9OFpUCnBSr7wiyX/lce/dLKYWB0DOLimmtMo1ld3v36u2bn/zwRzf3d1988by94fZyW3P6sz/9LhHCKbXMOcp57rrhpCxe6sI/EAbwBxlfv8RmCz3OrJQyTdPxeKx51lpnKUymusTCeu9d8ERnNSUCtb4qILEDBMJSZHlEEQFUSmUmXMhXaGqi2iLLnPdWJcS+lAJAYKYizR8fDVzTI6gS0TzPjfJ/vgNrrY6WHFtd0g7A+Xg+Lh/YqhG274pgSwlo2LAoIAKpaqZmWiUDqGotNTWtSi7J2M1pjGmqNeeSPG2WUrexswl+v+GR/9HRiPZt39wqlb7v7aQRbitBm13xV8RaGACICoCqaPRsgkVVVTy1DE2CVW/RffzhM5GqVlXrPE5//ud/9s1vfISI9/f3f/0fvn9zc3d3dzcfJ+dj88tQVQEt84TOz+PEPoARoWN0ACCgdGLfw9lduqWxgxKBIwJ2jvhiu77abh9dXTx9/OjZB4/TdPRsP/v0h6/fvNzv97u716Dl0dMnzsfgqFe/IxhW3cuXr9oxxs4jEDr2HMwQDBG5GXrhIgT+uqvf2RnqXBu1Vmk7pWcprp6iit/v1bSF2NDASS21lpQll5SSnoKbY4wmBKqEhia+spSqWhf3Z0RdzL0ZXWuSMUCLfsS2vTnpXheVfRsL57dWZs8tgcyxcwHQShFgpyrORzPoYyilkuOGm5Sqliun0hIfmR05Z4bEvl+tmuhQxJyPzLzdbkVESkUiQwCiEAIR5DTlIghaSgngBE2BRGVKJYSwDgOSq0V3u8NxTmpwnCdEGoZ1KbLf781st9tZO7qUEQGl4uJ1QERKRCHGftUDQFERVRdDm7g8sZkZUK5CqXrfljMwACI2oFqLc66oxehaJ71NOO0+b5vimgs5PqOAX7mmv+U9ck4HRgBwi/ETOufSPAcmsApkUM15HFYdOVTQorVoned0PEwCVlWQCYFKKTlnEQgxihizT/OsQM3RsJSCnlLJeRpz7zYXm4s+9iGsei95huCHMIxgNSeTKqbdZh19cC4gsg+xXw1+nHbjtHYxKzK5quZ9MA4UHBIZ+dVqdXd3dxyn129vGW2zvYjdYMh2EqW1lKNaaz7WvtswsagNw3A8Hgk0eibCVdyklJJUEbE5xevrBojXWrNKH2Pf99M0C1qF6toeiIiw8ZKh5Gxi05ynUhWRWKPjGBz45rVo2giHqugIxZC/0hVulvVmiyPMCZc9i8ne/fO3awi9v0bwqbcLoKpS0rS7u9nd3f5P/+P//Xg8Pnny5F/8i3/B//1//xd/8ReSMpqkaR6Ggb1XrVYBmNg5lYIUHi6057f/5d/8AfZD5w/49R+lZoDQ2I2KiKbqPIEBqCCIYywpv375/G//+u9+8cXnP/nRj7989XKaJhfC1dVVKdlEb25urq+v+75vrSJYCONfqfn+0RR/XxtoCs2irdH3Jecyz2mapqOUAlId6Kl6smbogWiKGJ1rs3nD+RoUh0jIhGjE2FZQRGwwkyNg5rYIiZQqgojA7LvYneLjVE7pC4oOyTnnyAFAKTJNaZ4yexeHnl1oYRUEqIZG7IjYRzDFByROIkLnCNGMqVGjwCmeVL12Jjko4LLKMmORjGqArFqBsJQy55RSiq27BKon+/E/+jhvk8763/P/PTWPdHkJvQOz3+FeKmBitWjFpSJ37JcsWYxu6If4jW984hhrzSIFAf7yL//J/+p//VfOudvb287xj3/847/9250krDUNwwbImUHKqiINMqkmJqAMS+WJ7f5hs9qO4EzQbvEgBNiHYejCquuvr68//vCjDz969ujy8u7eXr16/uLLL/7mb/7688/vv/3tn9aa/+q//ecff/xxNwwA0PXhME6qCkxd1zFzy4FnDi1YFR5sVuFUcsEyiS2mMO01TRU7TVMTYfhaH/wJwO9tKjhtZRtma4xGC6fZiME5CsGBomllJAKttVZKIgSiAiYijEiOnWsJagspwmCJlSulVKnn3XvbWbWkbJCFHV5UnAHp4nVMREgMZIAODIGZkEmtATCCDIrjNAMAsw+dH4Y1sWfvh2GIoSciEeu6znu/Wq2aovbVly8RMQbnPaNpzrmqSSkAIGJVtdQCRt575zp2bhhWuciXr97O86xg5Jxzoe/7hvocDoe3b2+P+5EdgrQ5wQjNM/UxUvCeuetjcxZXs2qt/S21VlQzg1IqADAVW5j0Ku38GEoD/8i899G1hGH/8FlTNVVd9GHv/a44QR5ttHOuCOzb1pNiH8jTlI+lTEVyKmkcx+N4zEVUlZnUqKrVKqUWAxJDQpynPEvJVZEw5SJVUfLxeLwYgr/adn0YIgdGz+gdBEeECqYlp/NdiojsvJi60PnYTYdxfxzHaV6tNshODRXYhxj7LvgOHGfFVOpuf1ivutivttvtsF5XyTml45TQtJTkPZALzWJC2/beuTMTwxGbWUOpkAhEmRw5RwaFXcfeO6IQRaQSqzb5FxAYompNOaVadU5FRIEDk3VxsYdCQiBCNQBk987t/Zf4Pb/HUuf9lYDnclTqfBxv3958/tkvXnzx/J/+k790nszs9ubN/+X//D/88Af/5JOPv/m9P/+z6+trNNEsFONS1NqpbXduSSw69Hdvv3wUfL00/N3HabE68dSWfZXZwwRuBFss7JeE05PBxEOo0hqXOufczsPLly9/8IO/++IXz9/e3miVD54++eCDD1pg1JxrKWk87MfDMThPkYgbgUIfWlU3Mws4n6Z/yOMhiowPsZAzqeW01rXSIXKT0oMjCn5xUnjojWOE2LIsiRfnOecMAGxxG2mf1RqOiChmcy61CgAwEbBDdsgyp2lK8zSmUkotSxgDn5IMatWqNsR+e3Fprdn/wK+LW7gtECDbgwNqmkdrXl/oEBiRTUEMwBAIjcwIkYgcmlHgFghmzJ47Z+yMAzMqWbXamtdmAsDI7fbT9z/1/+eNdlrM8Oxq1pAqEyVm9u4EX9kSfPlVWKK90kDbljHn7L2P3q/6YegCETy6vry42Dx9/ERqvr19uzscJOfPfvapSfrmNz9ZrVbf+OSjGNw8Hcf9+OrNGxEABO+4FCmlgnHWrEjWJIuoLeeq3WCESwumfREEBbTF8UzVs0OD4H1g55BiCEPXf/Ds2Z9/78/Ww/DJx7949sEHH3z49HK7Xq1Wcy4N6jgcDvf39yVL1w2iROgQWQ0MsKGf7XZ5aER/qorfnZZ2Ko7H42632+/34zj6BTRaajNEJCT9JRDxtx5f4UCfvkP7Gk38JFJFBNQY0YiQnCPkRaSsKASmbGbW5DxNluvOJWCVZnnNbQNWSsllPiXKyinumZxz3nGMcRgGcr7Jd2qttbXFVBG5xaSQQfsrHzoico68921p32wukAiZuziQD7XWlIqLGrsuDiuu1cyuHkmt2REjGViN0RvIPB5LKZ4JAF3xrfuSS7Usx0Mmxxz8ZnPBzrWMr6qFKa7X63mcDoddSQkA2HkAbXz3xerDzE55bt57JFLEUmtJtVAxEbOFClarNJs/VRVDAKhqoup9BCbWlo0ITWK1bKpOl+0hUvC7swCX+fl8e9jSBFtwfZCmogcT55yZihRDBVCRkmua0lSyikgVM6VUzHSqgimVqgBMudSq6pzz7MGETRybd6RSYqDNquuC94yBjK1qSYjmGaWktlkyMwUDQhe60FX2PWAWYPSdsStiDKRIPsS4WjP7Wmsqda7mhyF0kZwvVadUTLHtNedxmqa562gdeyJyzlWpDZL33jfJIZoaK4a+aGHnwJQQnfPVtI8+BscI5IjQCFnkFCNuZE15LgnUmExVBSuZIqhnBNQTOVmRGBeo7z932HuqBd6nHATJAAhEjofdmzev3rx6edzff/tb3yKi/f3uJz/99ItffH775u0//+f//Nvf+aZWcSGAYVsqW6QaA8JvksD7fnujZ3Dl/LbvulanFvCDZ+P00dgSltobqNWCjoAgBB7vy2c///TTTz/90Y9+9OUXz43ww6fPHj198p3vfFvNVHV3ON7vjy1DehiGJhyEk860fUz7ar8Mgv6jGos205gxxtD3cVh1IIoqVDPU2op+1arqVCuxs5aFw8SIDETvbFMWq99aKzEyc6NbnHwoqS1vZiYIzjkkYu+4Vqlaq6SSURARmb13kcgRYS2yGBh5v728HOe5kZ0NqJqSCHqPpuyd2LviVFWtgfaICNyCIQgYuMX6GIBTVW9S0Yi9OALjlBIgokPvHDlfoLnAKpABAaCammH7mGYV+ccpAVurvVYdxzHNdZ7nZmLSfP7o1PZtzF84eejAUvcs0YBqTYqrrRcjIkjmvXcOnj59+ujRZd+FlHAe/eTc7eH+Fz//WU7HoQ9Mz549frzquvubm5cvX97d3RS1OSeCEJwnRAOqAoBA7MxQpa1keOJwIiKqVTA9Pb9GBI5cAGb2ItbA2nYUiHh1dfW9733v+vpqWHVd33dd5110zumcSilpLof9eBwzAG6211OqJRss5R+AQWP0wwkL/KoX4DvJV8MPmhvLNE3zPK9qtZOf8Alhff/jBAGCgYCaWm0JiqoVtELjt5maiVZBR3CKMj9fzSYHZnbkXVO0WAuI09pWU2ZuYme1RQXy4AwsvkIxdOxDqzYUwBABSIGs5YNzQBIzc+QdWtcNzjNI7Ye43l5cXFys1ltmRvIxRiNOKalCSql1sUMIrVAVEa0iUgBr3/cuhjyPx+NRSlaFXi3nPI5jHkcVIOdjjC70MfQ+RgFNuZiiiIQQ/SYQ0XwcDYQAzQRUVCtqc7lRBqTKzJxLcTE0slyL+DUiVcYWItD0E01BrG3qWDb/BP7EM2scSlFVtnehfifk4v0NMzupptovmuqste2bwZFBo+DalFMppdSkVhtxRqSIiCo0CqxzwUDNbJ5TUckIhuada34M3pFDp1rNhAkdIYIwcnBMCDXPjBajB4CmTCLnPXRFjKtUBWLnQgTnixgVETXXBwp9iCsfV2aQUxVg9vHR46edw9ivgBkRfQxoUtVy1WmayIWu60KMTE4k1Vqb4yyjM7OS5nZPBw0uOmhMaFDvfTP47h8ecwABAABJREFU1CqO2TGJYK0qQguQISqoCHKieZmpgRVqfu+txFjafQsQfq5nvmIL92tqPX0fc//7SwdpPksIADCO4+7uXmv13h/3hzlNQ+y++yff+eZHH005/eiHPzDTZ88++G/++T+7vnrcr9aATF08ce4AvnouFMEMGlluQeAe1ENnxOgrX+Z3KA0bOffhn8sp+rfBfQIABl+36Tsb/DgEqWWeb2/fvvjiy5/85EdfPn8+j4c/+c631tvNo6trF/zh/n53PJRS1MCFOI7j7e3bi4uN995FBw0IVAAzo3da16Xp+Y+iI/zLM1ZzaAYA7/26H+p2a1VASkdrK8WkmJmjJT3MxVCkIJMimAmdUieaymNBF2oldI5YW5eKfXNlI1p8YhE5hC76QOiI3DiObX11zjGgP7UkAfQ4T+OcUqm1SheHVBY3PwAwe4cIRue0vntYqyiCCZ4MIBCbJSAAEhOAAqkDRnIkaNLS0409txULvWcXEoC64KN75yeCioDWSIaofyxPUSKSU87yPKfWuyyltAC9VjHXWlVFwcxqA8BwMUZ2RITqAL3DvkWBE9EQ46rrt+vNsAr/1Z/9+dNnj7Tk27u3eTwe/G46jq93dz//6U+GGB3St7/1jc16SP/Vn/VdePv27atXb/MxOcfDsBalUs2yIjsgZ4pLy5e+zqQxs1P40rIDIXM11V3e3d/cj4cpTfn25u447rznq6urzWbtvWfvYvRxWKVU9rvx9mb/5s3d69dv7u52ho65l2qIrEagQMRMBLw8xGqN1L/okc/LNz2InDnb6+g5E2Ix0sPfb8VP7+yVzooNraXBgfM8q1YQdY4cnaCOVsLgArEbLV9bWu1vVusDFqBVNXXODcNwceGJCNm3D0ZcQHNyDoENiRCdQ1FCcq7ph5xrLwFFRBtWG8/kGfoh9t2q7UlEhB167/thdfIbzyGErusQDYBWq5WIzMexlASgTNAPQ5pHoJvD7q6m2pKRU5VSxPuIQCVXsTGl5HwkT8iOiNfrjaqoyGazub64bL6htebWWJScmn6WmWMMLSnnfJZAW6YOAmrD/VWtdXXNoFYtpaghAHhFrGJICAw0p5RiyrUUIofOIb5zV3443pcieIlyRwAGEV16XFqhXQBQRJum4zgdjtPBdDEAmsZca05Zu7jy3g/DUKrWqnqc5jlZaMnnTGAhhKuLzSrQdvDOChFpzVISdz52ITpuAVoxRkSc5/lwGHkR1BP72K/4seuG7dWYi/Oh64d+2Cr5brXt+lW3WpdSuNTYD0R0dXUheSQRtSwGPnZooCedtRn2/cr5oLDU4sF3TaVea9UqRC6wU6vAkNKstQhhCCHEWEqpUlarAQlUrFSuRVpXRElmKQYl55xySUXBdwbKjCJyQnkElpDUr1wwe3+a3//4eJ8o4Lkk2u/3b9++Va0EmKax5Kw+IGLf9yKSc37x/Dkjv3rxpSe/2mwgeADUOYFj8riYuMJXur/Nsg3bLXlirZynIXpgl2pLWf3bnEA7OZe1hktD4ZYkdSJsSLQsmRPIhmc1gxGgglQAVSspTb/4+WcvX3w5HnYlzWCl68JmNcTonQvzeE+gIIqOAKCFASxUoQazt2M/IRDwR82B+EONBTMigq7r1us11CKlBFVjBnWqigbkuKmtuqET01RTs2yF0yKqVWqtDY5ipvMd4pwzY+/LKY6TiKjv+1U/iIjWCsRiOM/J2FELKSbXks1SOpiZc44WNT9UFRJagDlcQk1CN8iU6ul4zKw5ITtHgZ0hqKGCgjWXGgIERiYKbBWUAQABqqn3PsSIROidAhXgqqVoqbUuGbOLPlT/6HdFOz/nNIvWQMEH9H8A01PPHOnE2mw7bAhIhrW2VOg2Wqur67oY43q9JlO1/KbrYoyBXYxxv7+vtTLBarXKed5u113XBe8dsZaKDoIj0WgqqDMReedzVRExJVhctQlRiUjlnaFaY7wR0Xa1ZcVS836//+KLL2LHl5fbfggAMAzrWvOjR4/Yu0Ziu7u9f/vm9u3b2zev3x4PCYGQY9cNRXiaBRQRmYiZ3mk5taq1XeQDRw9EPGVvQDOKatuPRV/5UBUHv1/ct2WR02KXuAQt1lpLzTlnMwGpZs4ekDvPJcgZy9TFD29pCD5U7DFzUza0ewDZE1ELwCi55ipkVExAxRBq0VxLw+QBCR0HC61H3FYT52g7dD4wkzcAFQEkPplNnrXq3jeVMTgXwEhVrQovzBBDUGY+HqfJT07Ae68CCAxAhCxiAGaaciGijI7b1fdeAdSz6/q+D76VgCJFa0mJCkKtlU1bpmOpFb1DVTJjZgoMQFUroiI07E/OqCosarNFWYzMRIGpeI2NrNxezNYUJ2f1xnu7B+wEMdop46pp18iIyZlmZIKq9/f3h8PBe2ZezFnZOSIQbXom6Tts599VzbmGEIuqevZ9COy0tqcevOfV0F/0m81mFRYffgyOGUGqtKMTkVTKOE9dXjUKoPdxylUMfeh6F3wM7IPvemMfu3XXDz72hhw67VebruvWq27a36X9fRpzqeK9Q6acS87VTpHlyESnxYKJ22N4Xj66EKtkgWbhriJiIMxesjICOyIiYzOoZmZVoaqqkJlDDI6KIAmKyTRNN7dvhuvrC62A7e4LBmBSW+gLnPhe9oBj9vsbv2UJ2Aw6fkXHVhUAxnG8vb0VkVKzCQXnwaSUas5tNyvm7ZzSiy+f3+93n3zyzf/uX/7L7eVVvxqIGJxrAOrDjqdBS9pdurLMfLovrT0PRO+yF+00fruOyamsRCKSJlJotQlACypSVakVAMiRGSw2YycvKK0VrL5++eLTH//kf/p//I9pmocYthfrZ0+um1nJ/v4WyIlICA4RixgCmhSt1RGZCdjJGRHxzAD/Yy/0f4jRLmJDC5rbMIqvOXegCNoyQ1WKmoUQ2HvnGFRI2zPzrsnY5nd9aOmH6JxvH9FaVCULAnOgEELsBzocFajFExyPx8rurLkLvlOrDURcr7fr1RaREVkVRAv56kNoq2BDGlIqDw9KzaoI+0UmaYoiqmpiGJwDgpaWictKYQh6EbaN76iG4FwAnIW89znnKU+eyQeHD0rbP8KlAoBTBcNMpZTdbnd3d9cU04uJ3elSnmzFlj85Fw7M7NAhWTh5g7WVpFG7VqtVjLHzoe+Cd3C4u0fT+Xgg/vBf/G//N//NX/3XH374zDk3T4IAMbhh6PwpxAWgccVURAylI49YW6+5fQ08dV4BAFBP4D5AyyoIwRk5pv394Uc/+nEu8+PH13/y3W9tNquu60p1T545MyulvHrz5u5u95NPP7u5uXvx8s04lcYqNEMAYqJGA2DytOheRbXmnJc4xNM+BE7Eyrb/aS7Bbe1sUgY4bY9QEU71zXu8lF9luCyXaBgGlTKFYCDM7IWLcwBUVQDViJGImwF765ycdJCNUN8ud7PJYOYFUEdtWynvfdd1iKiwWKKoanKFi7x9c5tFW7+z1iqmznkXw2rYiANrGSwNSfbRO2rNanRM7GKMPsTYDavVqmVsnDGkWnObVXb3B1WdSzYT1/ZRZFUldl3XDSCNjllKqalUhRRdFLGcS66llFJNnfchutVqtVr13Sa6U7xHo0HOsjS+QwiRiR0hEZKNc1ZVQAohoGPV1k6CokXFVKSJ65lZrJRSQgjavNIWbNSF0DXp/bIDfAATPWza/s53A4IZGiCCnN7ZDKipFpgliWMUkxcvn7/48vMQvfeMCKVUBWuAsZkMQ7fZrlabzWpYjVNhlivBYbXqry98H0A0Tftpf+sIyKDv+48+evLkyXWH0nc+eNdgQrUKADnnXGtbIBY2pOPVZj2XMtfkXRhCvH70hMlzDMCdix06D8jEPsR+WG1USk4jsl9vL2JgT+rQ9vvD65u3VkoXYiOqGmCMkb1n70VakUFgROS8D97HWqtBaUZ/8zxblUbxC85LqQ3pN61aq9Za63Iq2GHEYITO2Sw2HvZffvH84vEHz2oFIgVhj1WhlMI+wEl7sEBLywb1KymO73e8v4zgRnipSoS11pqzIy4GfEIF2qPove9jh4i5lOP9/W3/5vbt6/1+/+zZs+31IygFmQEQzLTFUMLCp2/XnvB8Uy5Mo9Zyggf7pxMZ8zdTxZ9fe65BF7nmqRfTnrn2iQAKLgIAYCNuGDfOt5S7m7cvnn/+5u2r3d195xe/DO8DGoCaqFnNQA6NmKGqtIDFd4R6EWQE5vO3b1/nj473vL9xlrk0MLXZnCoiNrNYESG0wATkHQCWxMSe2ExKVi251moFiKK+E5ye8ifUHLVWI9vJoMQTR+ebrQwitwWgGVgAoQ+h/aBAZlaLotUAzTOEXYgirkpbtxyHiOQAWQ2rKRdRNUVAZOej8+HhcTYGjGP03scYyftSobT6FKCeiARExkSo0liDROSjc47nKoAGSCKWa1VIsczoow9n0ir9XqeG//jAE06QUrq/v7+/v5+mCaxFV5EtGRBK1HZJp37ngyYsoC4KbtC2yFmtKiAiYDTP8+FwCP6i64arqytESGm6uNz0fdxst87HcRxTzrmURu4MIcToG98r1yK2TBFNtfBgY4lfCyQEQEUzMA9ghKvVmpUAlBBKkeNhVn1zcXFxPB5TuihSiaBFdzx/+eXxMN3d7m/vD4f9rMguDIAOKCCZ96RqTUIKAKALR6qdBzNcgISGn6gSn5gkiK1CapkrLSB4sdo+3dWE9OvoQb/xdTy7S4CCIYA2bBtMUE2lSMnSEh+0Iihx83QkImqZJ22GpAeIJj7QdbWK1ntPLf3H7Fz/mZloA8CgijY26XGecq4pZ1UVU0SMAzmAVLKCEbCIOOdCCNU0ILdvgYievGNPRCoyz7Oqzjk1Fl0r2fu+R1o4rLhsTVRECEDVGvFjJ/Vwv7+/v98fxlaWHQ9pAaJM55JLKZxzLcERMxLjQWvRvh+GzsBEaowRSSoBoXlmaEVe0fYOHoDZE7niBKoCAAGpVkUwMiIiT2xMRGKiaiYVlWrNtUarxVRbmdjuoeUS6rJAvPeJ4KFGHMhaCauqQBEAb29vb97e5VRKkZTyNCYEOB6Prc0SQ+hC7INnBNMKqt6hixHAGIzYuIskHVvtO/f08fV2u73YbJzWLqAP3jnnEZj5OM5zySLiY+e9rwoKKEqiBi66QOQDc0D26AO54ELvvAdEATAiF2Poe6s+afWO2bxKhpqNxAgReErHYRiQOOXi1LrV4L03BKh63nC0+817PycDhRgjI6Y0iYhUFKkhRJOCxACAKgRKoIyNGSpoamAAxowMKFqm8TAdD5CTNd9gNDSotSI74q8xe8hQ0GjZMTz4j2jNION3vcq/QQn4y1XIV9SdiIBkDgCMyXsXnevMDswcohu6npmdo67rCCATFhWH+uUXn/3f/q+33/3en6H8E8/cbzYAamqlVGLmrmdmUewIwAeAhSeRUyUi78h77rpQVaTUnAuezPSZXZnTUmsQkfPnJ0SlGbhXM4NTZCcSqRqRIdPpPmt6HWQCEXUuMOD+eMw5r4e+iwOCaS0KysxIYCU5zz/7yc9e/OIX/+Z/+df7/b4Pvq39jjmErmm/rBRASqnUqqW5xJJrKdsihZmxyRpErEXMIoER4tIlxLNg+b/4cY6y/epvT4SSEx3qJKw2LUVq1SrBe6glhGAqVUqI0Uo2racKX6Y5z/vMzoWu0TVC18dSitQcvS+g6/XqeDxG58wMRLcXm77vc877w/3b25ubm5tUKhCGVT/m4sYpdsNaJMbYEppUmh0WOfZTylWFw0rALi6vuVv1m4u5alV8/fbNON1z7LYcrq8fx66DWud5Ph+2SV0N/aofDCF23VyKAvWrIeXSygJVlVJF1IE5T2ggIi46JRMEH2NVK6LkuGphDoZatRKjgTDx+94T/ErU/J0g6uFFBKPGmD4ep5cvX/71X//1fr+fpgkA5pzBFkx0HMecc4PjDQQRwS2WYETEnhyxI25ThHOuZgTRlNLbt29fv37tyDbrYRi673znO/f3Vx9//OGcRnS42m6M8H6/m6bji5df7vZHYu+CX19sc4Y5JVVH5EPoBHE/7QHRBUZsG0lANCRpIkdgz64ViyKGuViusI795eXWM8bO3d0fxykdjn8zdN16M4QYc5lv7+/vd7fTNNWiuVgWCX6Vxcw8c6fCXVwT+lxLzjnXYiaESI6QUUrVxSURW0ZI28waYK21ZRYD6OPH148fXz969IgdAqhpVRFQaqCgqeb6Dm/GU26kGfy6SuC8Q/76b84XGhGagY0U1GxlVkl5PuZ5zGmqNSOoqjrmMxiTamlFXuy7Vuoxu0arYKKh663vsTU9oiulOOIQHAB4JmRXay0pTdM0zbmUmlKZc2030jglEfEx9H2POddaiedzf6bvVtvtFpC1i/Fyo4bBBUT0zADICDlNIjLPkwrMJdda2btcExBuN5exD87T4bB78/LLUhOohRCC87VImvP3/+Zvpin1/aoFNwBAY24ZoYipaghBSwWpd29vuj5cbrebzebQ+XXfrda9mXRdV5jRdJrHEIIZuOBJAYlSyjgeuzj4ELo47Pd7JspVLq62AFqzIJklYUZCBpBahBzmeXTOzZPTkmvOqupcg+mkijB7aERS+JWNud9wvcD2HnpW+ixkifZPVUPQklORccpv3t4/f/H6/u5uPNbb293LF2+IIE3wne98tF5dPnr0uIv9/f1+3YX7tAPNIhoCyDS7GK3Ojy62q+g/eHq5XQ/b9Sb6bgh8uek6h5fbTU7zPB724/Hu7o6IovPD5jJ0/Zub3UYdx9RvLlYXUZlLFgoD+8jBc+xa5ccukFkphdjnWtnHMu9V6+X1FdW8u3ljiuxd7Fe3+31RHC4vr1frMKzK7Z13HsE6H2oWF3gT1p5dH6JByZJCCDXPzjmtknMG0eN+H72rBbuuY0Lfx3GUWrSW1OyQkJz3LKkSovduOu7S8ZjHI3eE6KEKo2uutWDaQp8QEY0BDMwZ6AL62pIpsFzYts86g/jn3/8m472hgGK6pB41Mp2CmTH5GGPXNTYuEiiaqQmaDF1ovgPjcf/myy+fbzfR+0dSu/WGqGU0I0Gb/qCItSWqqaZpcSEnJDKAMx9lIZsDglrrK+mJIgan6a/1+FrrAfGks0Nk75cDASMAORlGiNW2zTXEJitzhLVkR1jyXEom0C766bDPOb9++er1i+cqErx3rRcQoyPvvTdqzr+gYCpVTUpzraOTF92pRQWLFA4Q2fTUsYITM/cf+Dj1bb+KxOgiCFWTdku3uQdbBKNJkxuJFESM0fvO5yJt1QnOM7PUKqLZMjtCpK7rpZRpmuZS7tnlnJ1zJUuaZmbebDax7/shSmOqEfoQtpcXrNCUW8QEZGZZlNTAnENECtGHzoBiN4iCvHmbq1a1VKqIjOOMiDnn7nRMjUfsnKsqix2GGjfz6UZ/V7XFlK7d22KgJ18ABVQgAnnXUysibGJLQ/V8P+Bv/ND/7gMVANtB3d7efvnll8fj8Uz5aiZ/sfPOcSm56T2r5BPDciEwYeNhIdA7RgcbophO0/Tq1au2Kbq82KxWfRUlcuwjkOVSU8q39/vjcb/bHaY5G5ELXewsSwYCBTFlYAa1IpnQERmSwanxh2bM7Ts4hKZKlirABnMqQ0D2wTlGJqnH3TzavQxDdzjOIbo5591udzju05zFVIWMGJAI2dAbOkZniKJ6Zm3asooucuCzOtgWr2xtV9Rs0QQ0INB7j2SIdOa9vDv9+GBaeNAH/B1aBfTuLkIkAlUFFZXmZ1zhxORrsykt+J8BwBkjISKAd+bVCAynmDgEjpEIsNW4qgqwcHbHcZzmknNORUTsBLqYiCCRiMg8t3eoKgtFp5r3vu+66riUYoTndnk746BmotYwepNz+Vu0jNMhxii1qtZGFNEqZlZSPhwOh8MBgGqtNzc30Jxc0NqGzZNvqo5V1zNz8Nxu4ebnIBo9ofMUAgM0e1ACRFFt/TFm365+zhmM+r5HR+ydmrJvqfFBdZ6mWa06T9qMANr9ogZaRUS0mBlquyEElrzI3wtBFN/Buo1VtTCPERgMVGGe8vE43t8f97vjeJznKacEQwcX63C1vbi4uHSEklIaj4hMWIPDwB5RDI0kOY/boRt6v+57Tzwejh7U+hA8FVQRid5trx/1tzfbi6uqVM0U0JBD3yP73fE4C3Io/WbbCj4kZ+iBmZiRHBEpIKo552rlWqHrB8lzKtmpVbNcC7ArMsVuWG3W3WptxIfjxC6I2vbiCsxqPeRSHaBnhw5956GAc2zCiC3TUbVWqbOjnpgJgNkxc2EuTESo1YiQiY1dREIBIyul1DznNEXfOZOzNempnHtwOa0FJhgCwldQFX1fAcK/eQm4KNt+zX/ElrVkjeYaQoix62LX9x0AWAO6DNWH4/HY9otTOj4XFS15Th/udh9/69vDehuGNTABEqi1ma1KafgeEWHrGxqAGBA2RwLmlvZpYmZqznuAk39cwymbCFvsNJcRnty5zt//RCDTWqtUEzAfAxEDgKgyknNEAMXKfr8HE0ZgIsduf797/vz5j3/4g7tXLx1S7AffxRh6730XgvceHalqLZpaKxOhmrJzDHBWzC3fYKlc2QAaM6AFiS2e8//wq8Cv+t0sP7RuuIigCdm7nEARMVUEa11yIItxcDHMqcQYvQ/OOUJAUYFZaqnFnCM0IkMtksZ5byi5GmiuNafadcN6vfYxxhjNbJ7noeuH2JVUS85aqlYB1IAOMiE5Ewm+Y+9i7F3sqkG3Wod+6F69TqnUoof9eBxn50KtdZ7elYBktPg4qFjVXAoggwPnnGOnbQtChEbQ8tNqFa1UGI0NmVoMsEkrgaFWE2lbKzzzAvSPuSsopaSUvvzyy08//XS/3zdBAyKWUmLnQ1jlnBorN4RAsmzVztwpW/aKWgmwICJGH5iJQFPJr9++medRtF5fbB8/uQ7BRR/UMM/pOE9lTq/f3B6P+7e3u5wqgvceY7RxNoAEAGqVnStFSy7szLO3xZivMjVfCEACah4EZlrNTIllnNKqL7mqc04UqsH+OM/zqG9uYoze+1rrOI7H6ZBzVdVhWLnQ+dCxC+iccVsg9RSEofbOQ9JqraDtx8UaBnFpTJ/C87RNBW2uwwcmCV+bpn6J6/w7bRCXjdnCMEMkOjNtzqzT9n1aQbBg0AIA4GMIXWzCoFoar6WFBxpjc78AU40hNMYVooqIFplzGsfxeDyOUxYRO7nwMHOIVorlIimlUmrRxZWJ0HVdR4B1PZApoeV5ViLPDrw3EUUwIzURrbUWWVjajUpUJJfc+r+lNvyyVj+leRzneZzevHl7d7dzzgHh3e7WzJrLdwjOswvB9X0chuFysz37Bpc8T9OYc1arRFRU1oMP0Z3UJ0353igTVkpBxGma5ik3UgoRgFHLxPPeN1l9U8w0IpJa84vRatJq1nfs1UUm2EhQ58n0d50Ozpe77StO4oTzm5NjJjCrNh3n/f3h7u5uf787Ho/zNNUMvOLtdrMeVn0Mx+OkpeY0EjnvHYGCQ9dRE+4MIQ6976JzjKUkz25/LKBdP4RKmGvZrNZX3ery8VMlNxYTQGNHPpAL+8M45jsf9t1q/TTEGLsYI5IjH4iZ2TMzuWUfX73z4qEGqTOzJ1MpVaqpQpqLqm63l9vtpeNQqhrVzcVlY6+WlJETGXoiHwM5DhDVDLnZz572FaXkkkSk60M8JWJ770OtwXkTNQRu7uoO2WgSaBf6cDhwt+FmKvGu527UbCPaY4m/Vtlt+H6sAd8bCrioqxBbCPdCASEchqHrovehlJRSEhFQaQ9D9IHWGEIQkbub28/wp+M4itkHH338NEYADyg1FUEyJFMFZmYEQISFGaqq2jaOxI05CI1EvKgRT9tlWiAHAGB0uOSTQnPlgRP1UlUB0RG74KtztUVWqbngHJECSKkVlBFBZbMeTGqep+m4P9y9/dEPf/Dzn//8+Wef5fH46NFVCCF00fuoAIu9CDoRyb4WqarNMtIauUfaZHvi/slC/VtMIt7tC+ydgPEf6mi66Ye/sEVV/W6ogggCmIqKaK1ac1NiS83OOTQgg5IzIhI0XjpF77DvS3mHM5lZ9N04HB1z7DpErFJ2d3cl5XmU0GcGrlYLwGazGZrBx/1OyLG3WmvwCM6rqhMJBs4TB9+WxjmlPJfDcTKg2A/9an15eT1PSUSY3z1Qjx49do7Ze1SpRRw6JUYDA5XSdMPasoxpwfiKSCECMuYlXYNATFQFAVF0oRGez91X/vUHHkTUovzevL55/vz5NE1m1uauBVk/uWCc5ZnnX8IJD1NVMWBmoAZ9WWBnplrk5vb+cDxOaX61Gh7f3rTV10DMFo3q3d1unudxlFKqARsYUDCYAVHAxBSx5U6oI1hgVhMzMQMzVlUCAsZTfaamWK2mlA7T5O/vptR1wRclQAb0xKxGS+XghwG841xURAmEqRI7dBzMuZxqLmVO6cRVNQAopSzbvCZUskX/24oqADjF1eN5Q3jutyLiWQZrCxcZyPF/5Or8Z44zGk8AqHji9Cz9xOVCop2v4PKFl/71UheeE43bMeaca21BfAZAjIjItaZGAKi1Amh7Tc45jVNKqZaCtCiFfexbdTuleb877g57xJkqGTtF8OhDCJ7Qcj3uD1bLiMYO53HjY2yhDs65IrWUsh+P9Vw5OkfMKaX2taVWJp/GaZ7nVy9f3t3dHXb7eZ5FpO97ZGp2JH3ft4KMAIdlrC/Wm3Z0pabRJGdud9A8z7VmKRSiOymRAxG2dSrnLCLeh1rzPFXvvYg1Hbr33lrFWkpKqes6M2szyZKtAkJESNDE1ic5kS3GcktW+fsZ+OsWGCMyAgMiD1pVbJrS8TAdd9Nxd5jH2URjhM2w2qzXjlBrmQ87VWOo3tFq8EUdOUySFSxN4wxxd5+PiPPhvua55sRkXXAX23V0DgGury+/fXeHiIi+31ymXN/e3VX0H3zz6ip205zQeaTgvW8z4NJkaDhRiygEYmbngnlVqbVMSFwmSePkQhxWawWM/cqFbkplJfr4+snm8vLFixdv3768v7/XUnOaGWHTd11wRISmgMaM83Q8HA5Wi6nkeZzn+WKzFi3B+a7rmAkAWiEoIm2aBwDnHKFLqdY8pjQd97vN1WNoJrEmiICgaGK2NAP/I2v9+/KFhvdUAj74LmYAEGPcbDb7YWDTruu8d+/0nlVQxaQagAshOFbVuZbxsCtp2u12oevMMIa+W63jZuuQ2Lmqaoh02uxo26+2MGUTUNNmLQbvDEtzKxHaCgQP0qvcw810q79bjGmz8G8hbchI6EhUCYGbk602zYeJLnptFwJKnURfv3r1xWe/+NlPPj3c3QYmj+TINwN9E2mqImaPwOyLpSSmoqJmVYXBEJnINXc6IEdwkqIQGqgBAqLa0venfwTN4HcI9ruCZsFl1WqptWRpgEiaIGetpS06AKCqpaaq0oeIzA4J1QzUEaEPJtVxEBEAdOzWwyaEAGY+OgDIhZncPE8pJTENPjX69jQmMGIfKAQpxQyRHQIyOdSKqusYidD5CMSl6jjP8zgj8Wrdd7FncmIQhxUHXx+wc1f9OnT+OI9tpex9IBeQyRSz1JzzYr2BhGQmKGqgJjWbcQV0AAakbcIHQ65oiiqgikgNCDD4A6OA7z6slYD7/X6/3x8Ohya8MEVoqrqmsDNbYh4km50Rr7ONheHikYbgwGqh4ogKANSqoia50P54GI/jPIXo+r5vQcAmambjOIqImKuq1fxcSqpqQEZsUKuJ5llUnCN0iA7NgA0B4RQX3U4+AygZOXTtNKdadsfDXHLXddvVqu869n3PMaVURaQIIjJHHyN7jQKlFGsZJMpEzogMJOc0p6mUwuS6rgOAlvnbJgQDsSUNrIF5D91hFvFHe/2iZ/fsljbrApYjYvS/YupG/O3NQbTxjMzavstOGruTzloJDZEATaGZaSM7DsGzJ0Mt1XIpc05FqqgRGAgjKVYhalkp2CqhtnNolW7ORVUbZ7rrB+89kSPnENFPXHOZZioEQFRrDc5F72MM3pHUfNjfpxE9mnNUp+RjMCktmy6XUmvdHQ+5FlFAx957cjxMQ/OtNFHnfDqmw+Hw/Isvb25uXrx4wcxdHx49euQ9P3p03arbhmEDQIxx6Pu+G7pVh43FMQl71w19C0IWqaWkUpFn7PusAJvtCp1DBC2amruNY2Cqpud7LDjquq5InnOa57k9FznnvmcicJ7YITCF4NiTEbRtDC3xUbRcOsTTz/a15/Q3HS0pEaBV8AbN/eNdxwYAHVSVAmks05TGcR7HuaTimLcr7ruOAff3d2A2jiMzeu+7gKveGRB72h0PCqDOUObd7T7n7LApwLTrOjT97PPnnpGInjx5sp/rs2fPhmEA1yEaulmQKARk2l5d+tBVJXLc7EgbAojM2Ez4ySkQkDKzMgNgv1pbycddc/VnMb68up6nkb1D5CoK5GO3fvP2/s3r3Q9/9ANQYbQuhu2mj44JbYixGU/meZqniUwRrKRpnucueDA7umMpBXVZqZ3zIaiVXKqpCBCD03adSimNPHOuuc+zIsPXn+Iz9LMUBu91zn9/1tCLUFfNbBhW148e7W7vpGZAPpu8OPTqjIFZiQAbnG5mBJFyQbWSpp/95Cf39/fH4/Hq+vE3vv2dEDtPAxpE74DImkXHaXMMAN65sy542aOeKEfvUIdTBQinR+S81UZEpmU9K6WYYgghhND+xDETowDMc6q1dsG1mRfRQCWPx89/9tPPfv7TH/7d333+i1/c399u+sGBaRWhgovkDTJnM3Tk9UGOXKlVTA1bsjmSc8jUXmAIatYwzeXlbbuHYLDAgf/lD/s1a9HXdjaI2JYTz4u6MOcsaSatplXSTFKsFkfsA1MjV1UpVobea6lTUTADEceoUsZxPB7SNE3NX60LgZwzkK7ruq4Tq47ZE1OI6812s1qLaSnl5uaGiC+vH1OItaioIDYmZyPjLMnX7evOVYF8XLlHT5/VWseUDf3xOOVUq+S7293T06H9f/6Xf7veDE+ePUbHCNyvhuA7RhbGknNkB6AOCYm0mlUgUDWBxnskEkQARkVQAiStolVIDZcNQiMIwG+UpvPehhEgpJRu3t7N82wnb041AMAQHQDM86SqzhGg5iytd6mKzNwYXa2mcbRwcNulh+aQYtbFnggoejNJInmW2nojtiCI83FCJHZBs4nWlG1/TApsQAIoqlOekakbVkQL1YYcknkCPJeAAABAiMwUGy0k11rGox0Pq76vtV4iBnYh9uhCnpPlCgDM0TnHREi03x+qipkqkpiCgjYvURMzUTM1375z00c3U8DzvP8Q10ds8WZ83pHagx0FMdupW/yeL+bpm5gZNtZpziLSkLAG/pmh6nJQ7X47T7OtYM2p5pxLaZMqPzzGBoeAUcpzs5Bsit02PQZ2HOJqteqHVSsBm9EMEeVca63B+ariOLQZXMXmcdrNtymlmosDJYbVahVC2G63SA4Rp5zmed7t96mWqkKO2XvnQr/qhmForWRVuHn99vbm/uWLV4fDodYaY1xvBpHS991mu/KBW0s3+IC45IkRY0tzbvsX5xgxtv5MyiIiuWTVmlIws64PjShJRNM0IWKTM8foU0rzPJeS+hjNrNacUlKR1hPLObdzC0jOOSBtUCuiidbGCmZq+DR8Fcz9XcepKHnnuduMrF1jNyqAw5zLNKb9/jgd5jTXnLSm6mMXo69zuZ/v7k2GGNarfr1eP3p01Ww+gRAdX1z0QNjyb96+fnPQOs6Tc06rlVKmcd7v986ziLy527+63Zv9dd/3H3/88Ycffrh99HgYhiTy+va2ZNleXQ+rzWq18W4JpIETSxURT2JQR9SUtp4Ui87dsI68/uzTH7358svHTz8g0GHoEWl/nP799/96d/i3/+bf/Nt5nvu+JzPvIHoax8ikjHB9dRHYOUc1l1Rmf2puMPM0TSVnkeK911KbHs45pyq5VrMqVqy23S+yQ1OZpqOZnG3riRu2Zb/c68MHxmfvHlv8urXBbzd+xxLw6/oyACCifr26urp62feHfa61moLKQhN27BgQq8Vw7h2AEQbHNZeS5uPuvlQhwHF/GIZhfXF5FbzzsSWtN78YaKQ9BIZFCLLQKBGxpewiLGADLeLTxlxGRCBu3UYzwwXOIwOULFoXIjMxA0CzNU3ZfBcBoNZa0AhMatWSc5oPu7uf/uTT559/9vOf/aymORBfbLbrLkYXqlnOmQ0QuFZ1DhQAkZi89zGETpCKVPIOiLpuGIa19/HhwgDv2r8ArfzHRgT+h48CvlvD6ERqgSbfESm5zDJPoGJaNU/OhFSYKfCybpthMxvTxqqd5zxNCFpLOtzvdvfj4XBoU3bfhaZVXG1XT548IebVsKli0zQROTMMIaSU5lJM68ZUAZEcAIoaxoCIpO1GAy25lKInGbeZxW5wzdCV+PZul+dyPO5v39yeS8Af/O0PthfrlFIjy19dP2Y8seZzLSURETpynki1gdlogFJb48AMDD0ogDEiKBWTqlVMFKlCYzL8ge6Fr37MiZWcUnr9+nVK6Yz5tdvWOZ9zLiW3/mAuRaR1YKl1rFoJ2N5EGVhVzTGDgSgk5xwRKLSCyIMRsFOTXMXMHDaaGkypMvtNtzKEVOZxlv0h+S6URVMjUxpD37Xeu2pFarUet9YrIqGBNfmFAQASkIKlUlBrKQXQxAwcr7qVCwN755UBq5khsBqSeQByPjoAtapotZnaaCHWEIm4OUEmE0AE75vIzZ3LuEbytEWm1nCXZp7ceR9PGlsGIDA5N14fULW+Puy0H/jP2iU+IBYv3RUEMG3L87sdMrNjFpEqtaqYycmMiGrFnEHEUkppble5qUO8d7EdQvTREbOjcRx3h900pQbfQit5GZ3zse9Xq76Bx2AoJqUUKckRdF1AtMYU1NYCmPPhcDjuD+M41pyZ1BGOh94FfzzuWyrdlNPhcNgd9qmUIhWZyDvHYVh124uL1WrlyJcir798dX+3v7/dlSKllBi9Wq01D0Pf9QEZOorM6HwzatWqpQjVmgGA2XerjhlbOQsAgBFAxyk1D21EXG8GZl6tVjG61WotIuM4hhCC796+fTtNM6KZSHvDWmsXQ4h+t9ulnFyzBnctjIa950YZrjnVkiU4VgZu8MC5C/weJAKn+0rM9LzZVFU1QsLGR0+pHPfH/d3h/u6YkkiFWkw9ELqUspbEaJDS0+urVfSX67UPDAAxOhe89J4cd113OBwkJZM6jofg+v7iQsVKtaS78VjHEQqkyydht9+9ujtCWFX231ltOGoRoxBrnkQVCEOMMXYuLIE6RA6xcakZFsLc4hg6pUnFiFhBkUK/Xl9sBkZ48/YVAt/vDz/77IuffPqzV69vp2m6uroInjerThGrSi4JwS50Y37BmLz3HrExR5nZpIpqSiml5JAahQAdE/F5WV/8CIAa+JVSekfsMSHyYGQKzZTR7CtP6Fcf3Pc53h8X8BRcbcQhhG4YgKmK7McxMPVdiMH3F7HvQucdmKoUZk4pHQ6HlHNK6ahW5nR3d8fjZKL39/fAtL24+mAcNxcX3XpDLjCfDGDPqJ413f6y78STloaZAMEAG0S4uMAAsA94yifAEzxpZqvNRkpRVedcOYW+H6dxs718+uEHfRfRRGs57I/3N7e7+7s3r768efP6777/H+7vbl98/otPPv746uLyW598Ywh+nucxzUnUBNgzETsOjgMR1Q56glWauYYiFdmH0A3r1bBe+RjxdFxoy/7/axf71xI1/uGMU0Pw4a/aZUNbQgVqLQW1oLWGlBoKorEjbijggkDgPMt+v3/76tWrly8Pu/vD7u7169fTlA67Y8MLmhmsj+H6+vqv/tu/+uCDD7YXFyGE2/s7M7u5uQFEF0PsOkQm9loyRR8hTtNkyEikzctRdM5lGscm7WiA1rMPnm6HzeG4f/Hixb/7dz99+eLLN2/e3L55+1fwvXZY/+//+X/ebtf/4d/9+/V6PaxX3/zmNz/65JsXFxfDMExpNqnOU9eFroueEWt1YIQgtUlhBEAM0JDAEFCBFKqoKqoZth3geyMA/fpBYPA1+uZ55Jzv7++X/qa9K2wAoNZSSnGOAJYcubPHWAOT9GS3WfKSyN4s/cwcADCzISExsTdk571YRSQVaQEpClaBCTy6aDDPVVPWwzhvQ9SGlCMCCBEAmQmIVQLik4ccAJCi2hK0cKpG0QCEBLRN+kUNwhSJXG/Sc3CdowAmWqtqqbkKqTF7YGDwRVOqSaQoCCKEwN5Ts0wzBXaEwKraFuyTCcBXt3xmZtDIZ23b4JxDQoDF3O5UEb77k/cy8PSGbKBLGzqd2YqtKlUVgBbSrYQMYOdGSinS/HEag619+RhiCJ1zrvcdAADaPM+73a4x3pp2BJnawS5OC84hYk4l5zylOaVUq9DJN7vMuZQyjuNut7u/3d3f30/HY86z5EQEbcVdbdbtvE7zvB+P++OhlJJrNQT2jpm71XB5uR3WK0cejO5vdmku03E2w9VqpaqllPv7tN/vnAdkuLy8jL7r+965EGNs6pB2f4bgvO8lRABou6DgPTMa1JZ4m1KaxtRcvp1zm80mpXQ8HkMIfbc6HA6NmJjSVMri9dOueNMp55y9981qzjXuukEzkRUpWkWdoCEYYIMXQO19oIDnBwQWpBObb4aJEnCzH8ipTlM6HtLxMM9TqRVUCcE5F1SNPMTAm7778OkT53HTByQjouvry2GzfvTkMTt3eXl5u9tdX128vbn77IvPV+st+6CCb2/vK/CbN28E6yff/O7//v/4f/r+97//13/7N3/7dz/84U8+zUW++70//cY3V5vLR5dXtREMmkjFzJjZd90pKxThNA/g0tteXvP61Ys6z88+/OB7f/onL7/84s2r53//gx/lXN/c3P3ghz/5/PPnf/FP/um3vr35+c9+5lwX+3676TeDL3UCkcvLy8ePrqLzKiWlFIicc1CLiNy+fVNKMW1YeGn8AVQmtzilg5GBqYghMkKDO7DJgfXkmX9GfB4+3O33v7fW329QAj6cdH55l/lQydxmgbbRFxFpck5zRBRj7IJXqSpYa3WOhqETkUmE0LzjVMVM7nd3QPjZT3/27KNS1C6vrjfXl8SevFtvLogo9t08p2ma0IAAXfDOuXaZc6rH43GeZ1vCtUspRVW9I+c9slutVp4dM/dxQEQttfGUWzuYiAD1+Rdf5Jxfvn69udhdXFyMWhDx/vbm9asvD7v727dv3rx6ddjd393dlZxXwzB0/Xa79eyInPeRi5DJ4lFInrn9j3t2arhZX3BJCiZm3sf1atN3AxETMQCWkr33cjqrANCkd7/aae8f3DACwK9XFYtPBKiUMs8lzyAVtKIUQjNUQJvnMbjonJum2YDGOdeq4zju9/u7u7s3r17evn09j9PxOFm1GP04jhfXVzF6M93t7j799NPXr19/50/+FBHJsSn23aqqAMLt7f3FxVUjjwYfpCo53+j2qqaGYqAA97t913Wi1vc9Ec0pmx7//u///nC/+9lPf357c3Pc7bebzfmYbt++mcfjOOzvfDds1p3rHPkhdoV4PB4dwTwWyVFSCp6JQHIhBk2FGFVQiiI5cJ6JKgiZgVbTCqiIDlQBv+4i+vu8ZF8fjfx3f3+fc240XxFj8iImUhtMlHOOMcYYl2wxeNfmONWCBiddFwAgE6MTBdHiShGryNSk9By4amVmFWMfTSq7iBRTVgUnSrlq12+mMbEn59yYRl5qSoGTU9Uir2r2ttA6m62vjmZGyIRqDqpVdKggRWBKMwANqw0YrdcbM9RS1WotCghV1Xlq9GIsKFJKScDqHGHLxIOKLR7emJgck5SzFvjdhIqItVbvPdHSJc85i1jO2QOzc2fsGYka5vpwd3hmEb27Yr+EBf6K2fv0mvZi1QoqUKVFLAJA61rOUzpd38VdRbW2dlvjYJXSCnpAxBBC+6cP3HXBzNSkHc40TY3r5nx0zrXQETCqCgCw2DaVmkvNJadphqUAVQKVkkRrytM8HdM8Skmg1UwQTbWyc6KVHdVc2DvVIlrs5LWhVom42dxM09R1QVU73xG56AMaNaFeF30IAcC6LjbYL8bYeIqIuLQZVWpO43hoHD6tRoy5zCWnuF7XaiEE0a7WbGY5zw0gbLVj13Vtk4OIzlOIblh1pRQQMDOVSkTjOF5eXgbHCUykmIlzTqR67yUXdGwmVXKVPM+jj8FUmf2JKPTQHep3YgTqydaHiK2R7olMm/kGgME0pXFKd7vDPOdaQCogOBFL47wZBlJ3sRkutx0jXG3WYEIKwZFHXUXXBb/arIc+ev/o9vYGEG9396v1hn2QClVhGIbYr8vN3eGYbm/3gP4b3/rOF7/4hSE+f/FKkJn8h598fHl51YfY9EPDei2G5AMisXPIC/CG9u4RaPv2w34a1psZQVVTyS9fvX7z8vU4jvv9McautSxWq9UwDAaQUtput33nYmSDoiab7eri4sIhEdrNzU0D6oEp57xarY7HY6ONFBEHOKbMlZ33zoVawREoYFUjYnFgZg1rb7MTEraIYWb3DuO3xWVPbdlCPySzvXuuv8Iq+Y0v+vvLCD7dIq2RSt4hkSKJqjpCJiQCdvbgSEIIIigirWScpimlFEJkF4ra3d3tl19++dkXn2+2l5ePHq8vtnEYrq6vv/Ht76zX65Smm5u729vbeZy6rru4ulyv12Z4OBxevXzz+vXrTz/9VERKTY1ADaDRhxDdenNxdXV1dXV1eXl5ub1i5jInM+u6LqXUNPm5zD/+8Y/v7+9fvXnz6MljZLi4uGCET3/yo+9//z/sbt7medzf78DESrncbK+3mw+efXCx3sQYpRSpZkjeMTkm9syN7tw75wzJ+dh1w0qSClQ0A1xfbIfN2sclHKatjkjuRAxo5jAIAAsI9o90tO3vwoLXgiZkIiZVyzyTcw7Ucoa7u92cas61iIno4XAYx8OLL7949eI5mG36i/XFRkRWq/7DD5/9yXe/ffP27osXz//Vv/pXSPSNb3zrW9/59v/uv/vvtpcXIXRTTne722lKaneAGPphFQMh51PEXMkiIlLrnGTMUqEMsbt+9GQYhl989rN//5Pv/+v/5/9rd3t3e/v20cXlxcX2k08+gb9dUoIJ4P7tzesXb5mh73uHRESPHz8mIinpOI/TdOxiGPoYHcfgiCg4yvNsZoCOQyT2QlWcmQ/ozBF7WjAkcg7QYElq/COMdqXgZBeHiKqCWIl8m9q8Z+ccoII1rQ+/250bnj2AalmiQQCgJQG1dyvl3jlXxJiRHbnUNvE+kiMUIue4A6BataoiUui6qpIKICoQex/NDEDbE+05nOskInS0fJ9WWuHZqIWl62I1EjFEtGq1lhnScRqJnIJ558E5JlHVkmoqM/uhEUZlgUBVRURSiM5AGgcRyVQXNiQAnt1PTmWZAQDx4gDQtqP39/d3d3fjOA/Q8UkOLCKOFrGh2O9GBHqwVBCAmVLLXiJbYAmpptW0minA4gyni4vhkrXYFKxm6L0XsIZ4nclYyw+KOefj8Xgcx1KK8961vDjXclz04ai1TtPUMDAAEGva4dq6Zk1UCycnQjMTcQ04cKfhnX/46UVqrIWIfAgiRg5RjQFjjF03eApmS2ZJnov3TATDegjRXV5ufXQhhD4OfAq4Q8T2TUSL1iUIrt3GbSPUgk/Omb/TNOWc+743s8VTcLVCxHP+GyLWlBGX88nM8zwCQIxxnmdkci4zs7qAiFgsp4TIUuqS0nzy1celDngPjMBfRpfbjcqNnG6mueyPh9vb+9v7u7e394tLlWELUuu6rvfD00fb1RC64K2KanWRAjuHgFIdqXfU9zEqfPjsSdd1pRQOcU6t6cGXl5dTqvTi7qc//ek0TX/1z/7ZX/7lf/3kybOf//zn/99/99f2//v+3/7N3//Tf/pP/+W//D988EF38fhys7lYrTbYerKI5BhPd+AZXAfVUhZuQ2C+vLycx91nn332b/7tv7l98yqXebu5vLy+evbhB3Mq2+360aNHVXLf9xeb1dCHrgm7HT1+/Pjx1XXb3pWUGBFN1ZiZ1+t1kw21GxURcykkUlRC6FwIRJSr1FwQ0RHCqQ0CAABixmCGSCfgElXf1XO/kgt4/k+/Y0XwG5eAho0685WgkgVxXRRE2OaCrutjjKXrvFsCu3LOR6iVSE2k5Fb2NeaW836zvYx93R3HnPNhGtVQRARBTFMtd7vbUtV7//kvfrHebELf7ffHRuNFxObAJwbTNN3e3DeF11JPSNYqrS0YQuj7frPZbLeXm81mu1ozc8sLQcQWZrDdbpHo5z//+W5/d7/fH8ZjiwdFsi9+8fmXX36pOaHJOI5gEplb+diK+tt6G0IHgN4FYEc+GLIL0YVY1UCNCJmd96aEFUVNXBe7fhW7AYxMERgR2c7ZD7YkdaMBUesc/WPBAs2+hgWeS0ApCU0ZDVSrFpScENR7qyXn+vbt291+VAX28fLy8vr6mgm+fPFF22p7Dt/49jeOx+PhuPOBQ/CX1xe5pvvD/WE8vnnzKvbdzc1NEX365Bkzd3EA5GlK3o8X7HGNhmpStTbOmACAqIoCIBuQjz254EL38tWbz37++evXr1Htww8/DMSXFxfBeYClBPzg6RPJhTHUKlXk6uLq8vLyyZMnw7p3R6eod3c3aZ7S7APhZuj7LqBz0kI20UUBjiykgMqBVPQsoVhIIogqgvyHvx8a7draUt3QnZyzKsQYTSmlBKB9v0bEKk3hsaCGpyoQz7Mbu0UDAc1M+4RAeO9V1ddohqqkSmbmHBBBCBACd11X69LJdc75ELyUqtIwyBMXu5ZSfAiNZ8bARNSWCBFFJjZkZquynFjmruuyziWLKlTQakpNu1pLKsnMmDw4cJ0jIvIG2DzbRLQAqKHWklVrLnNzGEBkIqxaVdSMW6JTq3iWgJwT5NLEqgCQc769vb25uTkcDgDaNV4RomqFBUbFr9owfD08avn9AyxwOeFfg4dOyA6AkikZiBpoNdBSSj6NUkopqZRSVQAACJnVzFoJyOyHYVivIxHF0DeZs6qKFjUsU9nv9/f73f5wr6f47369ajePpLG9iYg4F3KuIEanZl5jFp60fUvLuBv6eZzCMUzTpKVu1oM7lYAPG6lTSuM8F6lzyUREzKUsWSbDMLS6wZGXqguWyYUDM/N6s4p9uLjYOEfMHH3X7M1Ody9Am5PYmVFw7AgrWq0ZzTg4CsE5V2tW1XEcVaeG2jY4fLVajeN4OOyd42HomclCKHkuKaeSM6Jo2a7W683lF5+/AFGTKlJEKyoCYK01nD0amaEljAPBA/HgA0bg74oWtOJPQdUUyTcL92o6zvlwnMYpTSlXMVVAtbkUnnVT+1UXY4ydZ2IgtBjcaohD57Wm+7u3m+vtPIfVqq9iXRfC5Lo+Tikjkg9hDXhxsdnvjqueu264vr52zm1W/dgPj6+uPwu9iOzup/1uJox9t728eELIudRhGIiZfSTyLVj5/P2xOQWrqgo7DJ67GD7/7NPPP/+81np5edn1IfiOfdhu10+fPX7+4vNffP7T/e52iOw9x+g9GxOaQRfiZj2YaCnFEdVaa04151LSer32MRARjyNONI7j8Ti1eWy7CaHvmFk0AQgaMHNDFrRK24I0lj9Ro/0sOFkzfPjlEg9/zdX9LSBA+O1QwF/uMqBBm0sWoNu5vu9Xm/V63DAzSEVQ0ZrnOSVjUy1ZtPYxtC7eMAwNxmPnC7ye7/fH47FILVX9NKZSDamqHsZJVa8fPYlD3yK/cqnHeSqlRY2xGJRSjodpv9/f39+fs3dNtfFzmbE16UPoQgjRee+9d65t5pov1PX1dey6u7u7lKc55+sXV7d3r2utqpKmOXruoq9pBtCaMjo+HA6b9TDPs0OqWUrR2HXoPAAptNYzV7G+75iZ0Hn03sVgVUwLaDFoVBgFM1NSMEKCr2SA0kkE8g8IAvx1t+Ov4zB9pY1lhlrF1LSAZlRpAMAkOo7zbrc7HOdadb29XK/XtrKuD9ePHk3T8XK72aw2f/bnf7rf71+9egkAb25ef/zxNz751jdu9nf5Zf388+fZ5Ppvn333z7737MOP0HBYr4dhmKapScIlJ1U1ycAE7AjMCFSByK3X2xi6Dz76EBEPh/HvfvCjT3/28+M4b/rug2fPtqtV8FzzfD6Kv/jz7znyIDxN82Eav/nNb3708ScffvSR6727v53LsYCUeSyVnKpJAlmJc2maRRSBtagvQF2PHKxU8tjwBjMBdiermD+aOIiIAE7o3eIoi0TUsoG955YIIiJtKmtbtVMVS6d3gAb7MXErKc4cwfV63dqjZowotaKZmVMXXa3Vu8hMIkuDsj3UaqJaU1IAYWQmJ1rHcQ5hARodOkRsHk/OecTm3U+tD6Cq6HAYBq4MNjXnZxUTExFpRG+t6r04YmZ00bGzKScVqZJFyqLoNxORJpR2zrU9oYhINSJBa4KYZXk9MZewncl2yMfj8fb29tWrVy9evPjGNz421cZ+bjCPnShav9H1stNO8usDDcxQxUzBRGtRqVaLSqk1pzRP05TzXBZNjyGTipayBLo457quH4ahcekQWESYsWVsSKn7/XG/3x+Px1yKcw4d+y72fT9NU5HaLvo8zyGEGGsDSkXeaV/OyfLbbUil1BYoNY6Hw2E8HHOemzt8K/6aLFRVi9R5TsdpKlJrreSdc26cplLK06dP+75fr7d97MwwpTKOY5lT+w7OuWEzhODW241z5L137Y/9OalZmpdTrcU5pybt+3vfCL3Vd6F56JwCS2AcR0RcbwYRaWfpeDwOw8DMQxdArTAdRKf52G6zq+3FELsuhIYrS6klZQBgcu2pQWBsW2hVwHfZVw9Bo9+dKorvUgetARwNLxeRaZru9rvjPM0pqRYwRag5V1KcpjB4KCUV52JlDBQC9dEhWU7Huco4Ho1pGDoxjdGv+rhdr8ysiDrHMcZPPv4wz+Xly5fr9eZb3/jkow+fbFbrw7B/dH395NGT/WEkc0Sh7zar4WI1XBwOhzmlGFbeO+99M4q1dxCgLGwQ0JxzyTMplzz9zd//3cvnX2z6frPuHz+6IqI5FdWPhlX/r//1v/7Jj24++sB3gboYgqPOO+iHwtSxX8e+1spmjrhqKqWUvOiB2v0jYAJ2mKcxJ1BzRWJIHHzb3S09PWhE95pzllrZGZy86vRX0W7O1+JrDy7hkhz8u4zfuhGshr+Wneaca5BMjHE8HnNKJc9SktaKoKC1pFlrWa/X0zTtj2MRLQCBPDo+jKOCuMCSas5zrVURfIhsRmC1lvG4T/OY+s7MDHk87A/jlHM1baG+WMWKVPbesAHkAkSt+QKADdBnQKsypmxm3i02ZiIiVg2gIbpA1HVdA/mD8z7GyEQEKpJzvr+9g1rXq1UfIpNvQiRRITMXOxe7asouhm5wzgHybn9kZkeeGYEQGBz74B10fnt5sdqsG0VaERYTaGg2OtS4Om3fb/AP3Br61w8EZQLH6BilEamkohSRzCi1GKjlXMdxFtEQwvX19vL68UeffDyP03jwT58+rSVdXWyD84ia8/T69ctxnu7ubv7iL/7yk29984MPnq42ayNEcj/8yY8vHl0DIZpjgL4fQM3MpOZaEiI6blZBVlRrkXmeidxqc7ler0PXl5KndPziiy9evXq12WyePbr+5JNPJOdpPLx58wLg43ZEV9tt8DG61WFM63m6vL7aXGy5CxQdRLd5dHV1eJzHY52m/c3b6bi/d75zfoi9I0+ks5IY9z6yoQiISJ4TxQmaPwiCqRH9Ae6GX/2Mq0II4cmTJ0+fPn306FFKaRznnLMpOkeNE3bylQBVbX0AXZyN6dyjWepCBiI0RaKvhqeJtroFeTFvb88joSOiUqRJj0Vq7ILz7D03PolIKVJUYdX1q251sb5oviHOuVYCNrCqLa5N1DLPMwOvV6tYo0M3YdJiqJhrnqYJkWutnh0zMZFIraWmPItZMyJe+GfWClzyPjbgE4BURao1tvFJNHcS+p+GndQeROR9XK02wzC0OeF8zlvH7UQU+bWX/lfqQpcS8NQ6BGgM8yWNUKWalFpKzfPZxVqlBRsuHVgkYyYkRlUTUDNHftisGndKVWsujbUcnG+l2FzSNB1LSUTgAyNQu3ypZCRHLrALBqmKYVVAdN4De0PkUpjZx4CI6BpkYuCYmdl7co697/u+1tw53/yAH5SA1tq1wzSJqZnFoW+t1ZQSkw8h9LGL3gMAGaDGytRF70Pw3vfrnoiGrm9d3f6d8XWa5zml2UyhOSMCaclpGvM8Rd8aX9HMVKSmatUcErFzRFrrdDii2sV63Xl/NJBclDIzQ9XomTer6LmUslepuex2O+/ZmRFiY4WGKl3XoVrL0kwp+WkCJPKByTMgIJk1D9mFjvXbVYF46i3aEpG6+BC5wIgIiiBUJO+Puzmnuc6k4haXXgACQwVSo2pmBljqNE4FYQ6eUZWJnn/5xTBeKGgI4fL6uh/8k6dXofOHw5iK1FLXXfjONz6IjrtuePbRh5vthSfw7NBg1Q9S0bnQ+2HcTzkZovOhZ/MhdECEyMTcGiPNdAjNVKtqjV3IyRH4znsm9Z594OsnjwZPfR9rrUSwWsWue/bhs8cg82q1enR9ERygSufi+uIKQbsY0zzP85SnedwfUp7Gcaw1I6IiAJOLoSdEclOpYZxU1bJmEZcLIrVNMiKqGZjVlOd5LqVwNCBq9nkiIoQOH0j9Hiz576iNv8I15rcc7y8jWOQsJuKTSTcypZTGeSppkpJBlVBNakmzifI0lVIEbExzlgqGhsA+yqI+00Vvz643W61WiwfIeKy1xrljZnI+5/l4POz3h1IEkLtuCLH33i+xTCQAQAhmSxxIW2PaWjJPU621LScxRgAQqw0QGoaBHbNDdjiOR16tr663kvk47sfxkOa51EywKIvfCV+qdkMMsaforSqQa+YjUrWk7JwzB6oMhKwYODjvXb8MBBQ0MCV6BwGe1gcA+JpM6B/bwFN6WNstNUYVSjEpCFZzqbWmVEopw+oidv2jJx9ut5fX19dv7fV+b/2qW23W/Wq1WfXsUK3e7t7sd8fXN2+vnzzGQJdXj666/tk03d7vf/zpTz/51jfnVNbrNQBs1heeXS6TIwQTRAqeQyBAGkW01JqL6/zl+mJ7eTEM3W53d3d7//Ll69vb2z//7nevrq66rqMQSjre3b49l4CddzGG1bCJ/foK4frx0/XFVgkBSRC69erRs8d1Xh1ubnZ3b/a39/e1RAofPfkgemP2WmY1Yj8rx6qghhoi9SvF1vYxBWCk37nb89uPvu+fPn16fX292WxCCOM4i4gKtJZcWzka6meLKaCelLDvRrvii1dLo5+fbnt4Jx9BQmcodHKYT5CIaAlybKpeQucc89AeyZRSKzS7jvq+H4ZhvV73fe+9bz4AznlmznNqOtDWy0ZEBA6OsSfnIhirakrl/J0bwmeiOWetNdeqYLXmWqtoNRNVMUUACsE3NMsUTZdESiKueWn+nsG8ducvlsVtuXWu7/tTL1tVlRDArNbKzA07fJhDcx7/SWLouSywhWFiqGZa2pysOaV5ytNYS0rzOM/TPI9LpNODi3IuL1qR1BSvjUVjtgSZNLFIY1ebmQteTHPVXAvl5FMgFwDACBXhofqkBSq0ixhCaBhcrTXluti7nnTEsl4biDPEU3B8wwJb8lMqZZ1SKwG7rgt913Dcls/tTlyxtt8TcfOcY4w+hmEY4ITotLZ1m96bSyIiAi6dLkQUkYZTNKiyFZo552Z/2G77tkAcj8d2lVtwSEOA0MC0Utc3r6icZ9VVe4embjZDUC1aiYp4rwq1as3ZDNl5Zu/AgTNkbSfnl6/4b9qN+eXXn4kZAAAGznG1xdAEEdVqBWMEIGhxgMtTAKCaSzGrRy0cgutj9P2Q8kTJ7w/3wzCs68o5urhch+AMBI/zbh5N09Xl5umzJzF0sR9McS41MtWUPfFmvY5hAOV5qimVkq3rBmZ0IRKjmDK6rzqpaHPUnY4HdsgQRHLJpe/jer3qh+jMasrAdHW53V6s53l+9vTxEF3fx+urCyZwBNG51dCt+iGwqynPx3Eax2maWmRzu1Gb7NSHgI45+H4YVut1KVIsAUDLrUEkxwGI62kvO89znlPoF1f2VgIikNF/wu0BTyXC71L8tfHeSsDzlI2IDcU/kzNCCI4Au4hmrQSsObSUC3IFiEVEwdretdSaa5lzqirOE5FD4BBcrZkI+75zJ6FWKSXlNI+T1uqc8z4CMrOH02yislTNjriZ6pmJaRURMGMi76J3sfMBmifW8i/KUr0KZGVFRL+/32mVfoiobbGh2IVauuZu3Sa7GAIhcx/EdJwnLLWIiOH97qAKoNj5EEKADpmbmZyZWSTkYbC2dVJFMkQkIDHhd9lR52Yf2h9xwX9v49fyVM5rTGPzmCq3n7WM0/EkHXCr1WqzvXj69Gk39H6zWafp/vZus9kcD4fVum/JkKHz2+3aOdev+08++ejpBx/Gbnh7e7/f729ubpo57X6/5+AvL683Io7xOCqhMACaEREDKCigtts4dt1qter7fhj6588///LLL1W11UBPnjx69uxZnee+c8f7O3ixHM7V9QWC393vfLe5fHJ1cXW5vrxQMEMopnf3t/vpaPM81ey8j0OfRwWF6TirM+BiADam/Vz4MGnXh+3ldhj6Nk+AAaC1zHH84yiEmKnv+4uLi8XO7V25Rm11bB1eADCTVv+dMb+HASHNQUPknXtW64R49Saa2BERO2yEXfNA3qEpWgGAKlLrov2UIkZtdefgPBo44i5EdrZery8uLtbrdfuqbQfYKoa2uoddFFOeHRHVXNk774NzEYHNcJ5z13XeBUJetGVqpRQkA7RaSlVp04qKqNZT5adtX2MGROx9U3swaIZTEiuAnu/5M1u6UdZevXrlPX/++efec0qp68P50VhKwF9xTf7TaoDzaX/3N1JBW1BHLtM0jcd5mnLO+/1+v9+Nh0MpBd07w2oppREAoo9MKKXmOTGSVgE1BENTUylS52kaj8d5Hlv3ozk+oYBqqKosy6i1VsBqllIWUSFphHpVRSZUUYGq0m4qbpkouuQXgwmJiS6pyouZDjlEVIDWvE4lI2IIgckH33nydkpsllLRFBgBab0e/v/c/WmPLFmSJYjJchdVtcXd3xLxIjIrK6uqq6qnp3sAAkMSIPlhfjlBgCRIzBcOGyB7utGsXGPJeKu7m5mq3ntFhB9EVd3ei8ysrO6IrkVRFeluz9xMl7scOXLkiAty9scbAEixU4SUUqtqJu4XCGqB2TsQmFQ3PK9tVmnzdCG0wAjrIJmmKQQHrUlVHx7OXkHvQjmqIFrncQKTs7QuZ2YmxKHvHx4eDIR88CyVDZ5+Qm1SSilzY6NOhDni2v7A/r5H/19+kAHYXJfmnKp6mcaH82lus4I4mWwAgmCkSGpQm0xqSU1MQaCVUkGJoSlZsw7my7sPNs4XsRZjpJBUdTfknGPO+XKZpAEwSyuPH6barDYFlUCsIon625tnr159eTzexdDVov3QxX4zy0RVpU2rhsbMkYMF2e12xCrzfHqYPty/8wGDiMfDYb6cSy2eUYkB/+wnr6bnx6Hvd10+7IY+xsNun2O4ORy0yf35dP/w4fRw/+7d22X16GIIwbUfHBLFIKocQ+4HsxGTEQaPAykQM4qBNBOrAKHNxUn30BpRNKBmymCKV+U9f6gQ5L+q7Pvp+CF7BAOAt+T2+IBT7LquaV1mICMBMgKCttJF5mm6EBEFXp1IobqFn7fRVF0+h2kRhfCMiBRYlRwCbjmLgIQhuDGSqooo02LgxMyBGABMmghyCKVMHpy5FCdwUFVR8apARGNARGtNiPlyOR+Ou8iotdQ2e0kHMg/DwEgpJophKQBTjZQJQ2mqbW6qrek4lVqFkW4OB7UuMJoFEQHQGmMQoaV23ZbmgABLx8C1a8LTgb9XG/rP+TDy1QNW/GfL4xNVJRUiFKmlFucSvM9eSiHnHBMTERDknIkh5+xybUcbIdDLly/HcVSE4/HY9xmQfMuZpgmBp8t0Pp9fvnzJYMxMhO617yeBoKUUIkaDFLnv+y53uYuEFkK4PJ4u59Ptca9lblLKPOYQlOB43N/e3mwXFwKpWBUZcnr+8sWzF3eH25uG2rROZUZGEbmMlzJNKSXe789NdSoAICKoIEi1llbvqSoMNXPspS04wHmxf9SQwKX6wzA4rtqEfTESMyEg4JL8dY5kwzoA4PzcSvj5p9mTmGkFKLp2/bFr2syKrUdbYcRCSKyHv9PLv5oUWvtYwNqbGFbWmddGFGuGFlSVFSkGRMy5R0SiMAyDNEVybzZppZY6IXojKFOQLbHQ2iZnXKiszc1BdSEDbOkO1/yCtvPZKFKXu53P53EcHx4epmlKOWw94lRxEYz8vuOP1AnjWkSCiG4mBwomaqraqrRS59LmqdW5tTKOFy/0UYAuJad1pZlI8fKdnLO73/lu6t7gvq3K0vxtrrV4dsiHQWuNwsJ0knc8V1ufyKIE1RDce1PBqgo1A+TtqaUQQ4q8zmUTBW0qSytCN15xqyQKwQfG+Xxu6nU2ZCmVUgiRNJhvRmgGao2IiAPFGLsUgTiEIM3IoLbaxKuS21qu6fYwUmvltYMwovl+xKwilQBFauBUW9OWFOxyOscYH+7vd/t9ihxCSCEWHKWUURXMdrudf9rpdPJ6YQAwr8Um9ntYa1WaSykJ0HThPhG9BcLvwX92JRD8U4+PmwyiW5b4yoq02TlVaYiIzKpgAKqACBSAE3OKTu27n0mTBgaM3FqD1qgjAKhzYebxfJEu54QUU4pMqDCEnPuptFqbBMsYL2M5fXiYa+uGnnMHGIyRUhyO+9DnYs0CcUitFQP2RoXMBkwACBQQgTVEMgCdy9hEDVkNY+445xDzVBvFNPTZ511A3h9vmfn2eJMCpZR2+yGG2GpprZXL2aTN4zSO8zxOMTtVnGOXpZmoNtNgZgjMMeREcwWGbW0hQAJrCq01BQJ6ioJQhNQ8YXL9KPx/v9cuxF/+AZzA4b8AAl7r/9a8w9MqzhTBLIRQSvnyyy8j0Xe/+wZUInMIlGMq01jmcf/yBQC8f/9e6vzm/TsvEKu1RrO5NF9HzuczGKmqL8cillOfU4+BW5NpnsHV4iKtVDUwUUAGoNo0hFjFzCww5b4r09R1HVgopTCYzphCMoDDYfATb827mJrUUkARLcygqtosJpov5ynFMnTe/qVLyURD1wFAF7JXF642Y6aA4+k8ztPk1XRNTJQogLZWBvY8L2JMXGu4iTf7nAMYIxBjEwEmBSEigUV3DABbnygD+K/mff8bHX8wJ7VtQ+sbAQCA1RAppK4njmZGiNIaoYjUx9ODu6re3jxj5vP5bEhG+OzF8+M4ALa//Ms/RytM9uH921qmEEKfh7/+678VqXOrTLHWWktppUhtfcpffvb50PVS6nS+9F26nO7nebYmQkKASFjmwjG6Xwkg7ocu93k/5BgjaB36dHezuz0M08OH3331m3Z5iCi3d8fnd3f/+t/8Lfyff+EXNs+jQuh3w+2zZ59/8cX++TEP/Xf3b2Ypp/NDnefz+Wy1oVqMsUtdEJzpEkLKISPw2GqtMom+e/f14dVnmdLnyOLFaBkUFAwD8T8GCEQAIFpagXsTcO9xH+MAoCIKIKVMLs8SMTPdrDo2LOhQQD9ueoarPapoJaK5jDFGMnIkISLYISpIUQ8aici7xYgsgBAW1z0UEdHqCYH7+0dV6PvsMaE34PJOtS7wOp0ezbQ1vUxzEhwo5JzyfqeqOTYRiYGny2hmiz2vVj9hsyU53JpXzpY1MU1balLVtmJnWaEbEhDhop3x3sdmzKiqzHh///7Zs9vXr1/f3Bxqra1qYOSQzKS2FmOyqwn2vbn2UaX90kfWlaO2uBICGoiaVAKcS53HqU6z523LPKvKosqIkQECJ+KoqgqFiJZuewSq6Gl0t0Tx9GgIwcuHP3x4dz6fH08Pu/2eAl0uFzEMIVxO55ubGzCLxF3O+36Y55kDljJ7mlsRhv1gtPJb2hAAATmEGNPG3YoYqJhUbeLg6cWLF44jabXOcUrVM8uSBBGdGhzH2QxHEUQk5C5HIur73qli9wKUYN7sxWWOIpW9DgjNRZxE0Mp8c9iHEMZxVAVmVG37Xf/d4+vxcgLpKHAr9TKNb16/rrXeHY/zNEXqQwzCGEOAxrjmPfyEd7udGyiqqiGwV/4CAKF3njhfHhGX6uAYI64qQAOiq+oQuAqcnobK36cm8hZJV59AAdmH7vYppUyXy6m0OcYo0EwFQIkXwiXGGHPmyBQQraEJIoiRKJESqWkTQRzPEzTIs9qOh11Ou2HokyE1NTWca2tNDak26G9O7z+c529evzs9FMX++fN07H/y13+WuhyHTtmKiRFJMyJUMBAl0hACcyBiyIzagJhyzDmf5vFUhbvd4VmgnABVpE1TqbWCKkDN3SGE3O+Hw27Y5WRtfjif6ji+f/sW1EwqqBCHZy9eLkEp8OU8xX7I3cApcwgQo821jx30epGxlOrMjffLIQQGNiMkEjCPndAAtAFg4gDeBmtZD5dCUAQGUFhbyAL4j+p1uP7UP63Q/ROUIfBD+gI+fTkCkfvCuARHajERAGutza3WWi8TaavTNKktxlClFBed6NKM0jyGVlVkJiIPggUMPFnsbgXSfKk6X0aBRhiAmEPyjQHXEuBFg7l0pRRbOjItXcB9FRMRPxmRimjaoqECglSFyL66edNrFFHALicAcO/7GKI7TjCzmIm0Ms2lzE2VCGNMkRlB1YpIdUFAjNzl7E0AGAlMXclrAAYKAAigCHQV6//L4P829tqJewAAI0ABAOBlywSAWquWSvRkDEZrW57NhW6ep2kaiYi7fHNzM51P5/sPk+E8zzHGFGPOGabpcrlUUW9gdTgc+u6AHF4+e44q1mqrhQgCwqwtICKS23Q5I2zmfTgETaQWUAkQc8Qhp1cvX0ArJvWwG9yM7DKdDdJ2pd1uiGkA2N88O3ZDJsImZZ7HSeZ5ns6nhzJesFXUJT0aY4TUk7ffQkQiRSm1TbWkKhEBKTBFU1RVIEL8cfI+f9rhfSxc2NR13VaSuZJA8+YaeP3fDQVun9OWznIf1YOvPJnKVTdwXNujuX5XRMwWNxlHfnBVZmFmTt44Oll0fmirtL/Cuu9O0+RWALi1j0Pc4OlGK/pXeIEhoG7v8U4nqtf/fXL8WjEubNcoboJNQEbXt2UpFiH0fVRELpfLhw8fPnz48Pj46HcYecmhf5/audrp/9iqj4iACktfEgUAb5UJAqrq81FESpk3Xk1EDMH/S4EZFyi/ka8+WbZT8nvllFgpRaR6X/fWqqpJSkTBRI2IibyLI6EBoXvigpOyIVxd4zoAYEkBbyMQ1sJhd/sahmFLIvuLALB6Oy+Dcx1IRXW5kz4kXLAUY3SIqaoAyuhsMTCjAfqLbvRoKtst8jxgaw3RGAnUAJSRzExqK1yktlJKq7WUQkQzU1QFF8Lm7KNRVoN0f13aR+v9cjcIQVRqeyrZUSViRSOj//qcIGzZmD/s2+CzyQveDQQ/VqobEixz3CELiCGoIZoKSlMUY1FjQ/dLAgILZtwqMDOFlJCRQ0IkDJy702Xk3fFUvw67k0SKoRtu9/sXN4fnNxxDYJ6ttirMkYyamKLLJNjEDNkfmhqIghopcUzd/niHxPM8x8CkVWuZL6ONo9aGACEBoPVd5hgamCqKgnkBLgpQcBTh7WRDDqnvYk5ARIFd23pNky0LhZqqkgEiR4IQDEPE6E0Ul55nqxBq8bNe/9/tv/D3bv+GQH+U+P9Tjh8aAq5e1T61vFnyaPZ4PmsrJjpOlzqNIQQmeHx8nMbzmzdvfECDN/5yG0xk5tj3gYgwRHYfqtU2wtcXBWNmkdnZ/uohU0zHmySgzMHRITKHFIHQVP1x+CCPkXe7nROWzjfU5vPQEK21BmSMRPzkO0oUYoxWq4jk3DPzLneqGoEWtTeRgROCItKQqevykDtmNjGTVsvkTpIhcM5x6NLWdMjMfE83+KjVytXx0d75L+wwQ+bQ931KaSnQrpXYlvabq58Is8/q9ni6LzLHxPv9Pg39y5cvI7GIfPfNt/f396K1qDHz5XL55ptvprnudruYu5///Of7/TF3w/F4y4HUapunxGSBlpHhrVqJ4NpkAcS0tPk8q/7u64cyXj57/uz/9H/8P1weT2/ffDeOZ7U2z/Pj4/3huHu6pECpyz/783/VD4dhGIq28TTev//wOJ3evHmNoCKSiFIOmTAADcPQMNpsjBGYjQJXb8kFzIEp5pxDioaLxx4B/klR3o9ztCaI2Pe9F4RuJR3+7Lxo0VY5IH58fIIC7erYRCCw5kZX7GXbh3vNnKoC0LZhb17THvip6lzmeZ4fHh4AwEfC7e3RoeoiQWvNI89SZieKUspuMwsrers+/GT9NDYMtEGujXfxnN2qDXFGCj2jDa5LXitzr/9w+3PfM+Z5vr+/f/Pmzc3N4c2bN55wT5z923+A52eLibVtHt1rYU0p5XQ6AUCMkRlrraVVEfE6jBgWlOwEm89Kp1pxEXp6i7nFVtDTteJ+C6LaCoagrfRDDiH0KaYU5nn2Bp4KpqqBKNBSIa6qToQgoJmpNRRbfDOMACClxIRd1x2Px5vb4zRNp9NpsZcn4EAcSA2J0XcEAwU0YlRzuIJI7JqBGAMHQgI1qa06jgyEwMGCuv+LiAQCREsphcAxhP1+F0IgxnmeQ+QylVqrWouJfR+ZizVpfmdqrf6E1dpavIKwGq37aPG9ptViZgafZnJXvUHbBjzAShP+EMc1lL8aLMvq6AGbQ8Dt9SfN2hrnIFNIMQYkrYzAaMzIMYYQordLDSml1OW+64aUuhhy7nb97pCGgWNKuaeU+37X7Q+P43ie5lHpLHr74mXqhs9/+uXdi7vj8xsAkFKnaUajlJAxtNYAkRgM3YxUANTAVCEPOzIFVFOMXa+1zPMMJmAqZZ5O54eHh3mcCLBLIUY2ra1M0/jYSkVADBEBtBqRmrIhIBsv7Q270OWQAjJhcBEZmpmkKq2N50lEtAkjCidelwiMCa9aIxIRUFjWjkX1a6hI9AOo/f748UOWgyxrmSqoLCIewuPhVkTmeZ6mqUyXVkubJzMzbf5Xx+NxU/WZmejTJxIi8KJ1Zeaplnmea2vzPNdal06gRCG5wrchEZP1fQYOhLzMMUZhEhEjosBi5gL/lJJDQCIC1DSnWmefYn4tvHCZyXFJjDEECiE0eKJtuq4DgGDo38WMKhoJc2TAFFNyKwpCJANQi5GIMMUwdOmwG/b7Xc5xW9OXtW4rB95yRj+Ez9M/1YNcC+jLX9/3eehX63+pvuNSgACIGJMnplSt9HkH0C6Xk0j1+9/1/e3tsxAC5Si1lSoxhJi6aRYRefHZyxRzHnrXUBvAw8O7/b6Lkfsh+xggCk7ArDSAv1GtaTM9mZZS6jSXUuo83Rx2z46Hw74Tra3Vabp8+PCh33UAF7+wn/7s5/v98fbmtok9nh7GOs1QS51qLa3O8zyCaEyRmRG8ybjT4bWYcAwNsIrMtaohh9B1wzDshmEfQvK8AK4Jmn+Ux+bPyw3htnm0ncwm0YNNrvS9LLC/83rL2VCg/+0arS3vX0Isp/DJBceLRmrbopzOiZHNDMkAoO97Ty9scaZ/sv+6Wi2aE8y+HAfHCisPuH04gBMchCvv5RGjrfUl15rIRcu1XOYV6nXTf7Tr++B8kpmpGsBSIXs6nd6/f//mzeG77767ubnZ7Xa57xDRhWIbY/TJbfxDx/V9RgOwtRNPKa3WbQV27H4+n2NYg9r1inBxtmdm9jjcT9vvwzU3+ckT9BtIiOqshnk7uBEwB04pEFqYikqtspZFaxMlxcVrxBdAJUUAda92IySygASmiGEbdRtB4GkoZh6GwYP8Lefjj9tHlMctXkdyLWSc5xkAYoyETIwcCH130iZmzKQq/rhLmVSTE/fjOLZS57moqvcL2GbKfr/POYlIKROSOH8mIhFhw99++biy3bZ2fnsaSGoYFkcLP8kyTTFTjD8wlbOBue3w8bYRlh6Yqaq0Rk5aPFHd5CYY5ns3koIxoAEpEgChEYF3OozEkTgCxdKUxciIOGHuYzek3T7tD5FCDJm6rjsef/43/+pwc/ff/bt/+9Of/4xyaK0Ua8UqAYPWgCZmDGRKwGC2xF1maqCTamAkAmROuQ/9PtfqbQallZB6oxjShQH7LqdECPp4/24ss3FNYZ8ZrLY2nVWa1AaliiIgAQXiyMyiptBABb2gcx3/zMxIcCUXditHRGSOMWR3DgYmQARiMyMIfm9R0evJftQ1/gcbOtdruv/kIKnv+/sHenx8PJ1O58d7MLVWSymm7XA4DF1/PPRLndNUSyl+F3TzBvP2nqoefJRS/J8UTJo50+BzhsEAF/0NBu66wdXBrbUWyuVyUkEiAkbMgVMMOXVDDiGoNYPcpyxljsSypIqFKaQQ3ZI+Rl6cQkOQWnAt4vNVJoKbiIaUUjSLkbtuKShzgzRr0uaCiE5apMgxECMEzyyTgSrQJ9Ue+KPj/39Ch8vLKCz9NAdAEgXQGnFpAO0AMWWeaymlCTQFK3ViivPp8uLFi9u7Fz/78z9vrd08e35+PL15916bxJwAg6r+xV/8xTAMx+OxmZ7P57dv37z+7pvHh/eBAZe9QwHACBEiApk1QGBAj7qlFZkvl8vl9eu3RNTn7ou/+Nnzly9bKapSWn379vX7+w8YGOA3fklf/NnP+n7H3c344eH9h3eP46mYPJ4fH8+PH96+A9AYAoQQcmBTqQKEhlBFV0srKlXEADnkYbfbH4b9cRiGGCNcb8z/eMQwEXVd8ATcVgW8MhOw8RmqT/hjAwTwMfu1kX++HW74aSOWNpJsyT+CbiBso+t8wU0pdV1CxBDJ/URUdZqm1to4jtf76zVS8X26eaNe5A2fbcvaGqfpGi18lP2ENe+xISE/pVUCuKBDRNTmqeSnm+DHmlc1WLmi1lrf932ff/vb3x4OB+eAc85Ei8/2J4/jj9uEL+flV6PapLlpSysekMzzPEspCy06zyp+wqaqaAuOt7XU7xrj2pqcIXryg/R/ZeYYiNBAJccQiAMToZVp7FK0wBxTpMAIANrAXDffpFURBQhEyJGIzNURCmoKumRnMQRg3O12vqgSkZ+GQzo/GY9SnKf0t3Vdh4jz7KZCzWUnrv/bhoSDyJWzFn86ZsZoXmTKTIQYGFXb6TQxhq5PaDqPl1LKNBUz6/tORAAWU+Wbm6OHl6pG7ONZ53mOSKUUa7IOcu8pDUsQsgVPT5lC3CbaOI4hnQcMaeh/KJ3Q9bCE70VoW7zkHmqtNRVzmpYIgFgBxHPkCEABAIkVwYDQkNU4hRw5ppACpcRdjD3HjlLu98e8O3b7Qxp23f6Y+iH0HQ27SCGE+ebzVzWm//2zF7fP7v7Vv/pXx+O+tHGe51KrIhCagjVTZEYkJvZGa6LmdvFmklLiEFNK3laqT9nMXAgIaq2Uw/E0ni9m0qWQIp8fHkShqbW+j2YMonOlGHSeJcyVGBszoDErgphOGyfFFInAjBiZqYtBEqMtiB9qVaKqiCoIhkzMgSgAMiB/csO3RLDZj5ju+SEhoHkGDQCJAmLOWXX/4sWLcTrHmEOYEDHEjCmZWQz97e3trh92u513EZBmpdVSmrjiurUirXpbIpHLPM3zbAB934upIYzj3Mz5RqAYGExUTXxe5a5L+/3QdcM4ngvY5QIAQES26kK2GBcRQyA3PUA0AxEV3wzW0B99NQ9rLwRX6TJziDGnlNg7jmMIobYSkUNgb3hapvM8z63UXe5SiF3okCh4CzKZrVWPtj+5mb93Nf9H3Ox/jOOT2mZkAkHkFFLMXecCHRUyghz6QBwCxcBAdpnORcrhcFDDUooZTJdRRBjDbrcDwuPxdhj2Xb8HgGHYe/OY58+fO9324f5+upzPj/d1Pksdz480j2cxnMoMAPM8Ay7udOQiIFDHgQCqbc6B5nmepU6Xcx13ZkIUhj7T558dnt1yDBf4v/gVxd1O1Nrjw7v3b757/d0kM8YAIgTGjNNYIi6ZrAjWFICYLE5nEQFRqKZVDJBTl/phvzseht0hpo452j+qCtAPH41EC9QDAM8h+uYEALwqKBwCOlH0Ce7ZDrhCgdfAa0NU22z1ecfks+YJCvuXwrqHORb0v805j+O4abb8K3yAOaPmNRxrAS9eQRx6Ggnrh4uIrTG9/+qHmeECTp6Ki/0NiFdI/epir++n+665FtFPY8sQbZux308ATSk5H/MPeV7b9y+mDc4C1lJKnedpmue5TfM8zybqPJ9L35agGlFhQXtbah7Wnn5+BxxwO7TaIKCzm2aWcwbwx0fS6uPDg8t8/aEs2h7VnLNYbVJVARbzQxZb8Ci68cdCxiKh6/PAM86n08lZwK7rXJxgZn3fA8D5fN4iim3EOij8ZPhtCXFEX17MjX5EKoIuLpbBZ6BXEkwIENMNMYq6FeIlpRRC72Pe8fp+v3f1qUcmvqfMl3EUqbUyoMsQeXFF9RQEEhISMZJPgOCNttWLclsRmPIU84D6A2OEbd5dc/CwxmC73e7Fixc+SACACALBSoGTApkhcgwpZyapE9rCmIYQYuhyzMyJORoyUuSYUh5Ct4v9nruB8g5i3yiBsQpi3gcId5+9isOemYZhuH12YyZzneYyllYJmEJPJkZMuOT2mch8tjYTVTNlNlEzAzVsgmNVNEBGhIhsFCkNABjMU/ZkEFLeHY+E83Sq58t0eWylQTNT5JA7joiIpgZatZVxtkCGhovZARARxZAkyVSZWYlUdSyjzQU4NQox9EEBKCx9CBBc/2W2NXzZ3LnBTJYygR/h+KETwRtruXYKfjATkbkWXyVjdAlmAbMQEsfQ7waR7H/u5qK1tVLaNE3naRQ51Xqe3TNKLcY8DHsFq1U82CKi1mrXZUScSzOTcTpzQK/qCIFcvStam1Yi4uiTGFVbbXOTMk0XrcXFKFusI9K2MkZnER4eHkSk73tpSvSE2xYOMgYTBbS+zws9QDjP8+U8TeezNakAiZAB3FFAWwU0Dsjs6d81MQQeCW4qNAYA7wnyLyMTvEjWFwkxApqnvgOnphWYAsdh2HfD3mprsyWC3HFkDIHAGhGYVdV2f/8eCE2ZOaLS4+Pja35dq+wO+91uxyE9e/Fq1QwheHBCAPMYmEDFtBC0eXzsu/TwcBJAUQDA+NhzTAAQQohoRESGgBAZEEAIRmhaRyOW+TKd7o2QOO67m6E/DpGBwmW9UkESqdP5dB5P43h2I7BZ5mkc52kCUQRFtUAUkI2VOYHV1HW1mDYVaeKqgdil3A/7Q8iJOSy4xNDLVv7bP8HtUFVbd1DfxX0+2ppi86wWwBOdgB9LGq5/3aAefA/5bT9vsDKwW0/jtoVf7+W6au2dq3Oo5+Bpew+sAMXVZm7w4b96ks7PfONdVtyjIqLWttPeAJBDwGv65IryfJIVeh+apeRrRSSONhARcTHKdqLFoYy3l3VoZWZdl5zE+uRx/HGHIHyqIgRYU9WyuLcUZwHde92Zs7YU5ynjU4WKK3Tb+nzNrK6kb4wRzdy0xv+PEY3IiLWJWum6LoTkV91aQ1VTkVaXeyMNbFHpBSNTElM0NWkGBmSI7FdoimoGzApmYGTKYE3aPE8uUEPEPkWQZq2CSI5RA4+mqIKKqMJgAQEJIyGAiQoIqi5sX6sVEQMRgLVaizQRrxXVJexnRLDWam3SSi3ziIi1dkQkUgMBo0XGFKhMAtq8aaTUHhEJIObYp7yZZZZS2lx0bTHAW3mTkYB5zTgA8FYTc81PrxsWItr3gur/mmOLZK6HmQdOqvrs2bOf/OQnro9CqZExEMbIyIzEQAxIhmTMGCMhslOnzpuEFEIijgZBjZpCpoixy7tjHg5pd6QuW8gCbMqmjMyhPzx/qTd3zwG17xOaGMDp4SStSG2qFRVD9DbJamCA6Ij4adIBimEz72lGBthEwYwxRI/6gqUUEKJJVVWTgrEDFeCOWCA049RIFBsBASIzcggEZiYgRUwM1ZUnalpVSECbM77ITA2xtXqZShOg1EPsaGdAiExIAYA83amkakCrsnPpEvz7usOtxz+GKcwfOrZV21TNC/TMAGCcp3mq0zQ1NQVKKeUUW2uRkIju7+/d/sqt1RHRgMxMFZopegbFi23BYWUMKXr4uLi941LfZ6bSiijAwz0zl8n7WlZfoJ+qSmMIxMgkTUopqm08PfraCujmzBDWThUphRDJzJYCKI8jDWKMhgsl0EQsmK12o3V26TQTw2WcT4/vx9OZAEkrmrAvxMQidbfrRRoSec3PdifNzC0Af6hH80/+IAPAwNgYEJAp5NR1nZY+MLC1lAIRxABgGBPu9kNSKaUAYimCiKL13f2Hh4fT7vXbkOJ+dzgeb29vn0VOZa6ISL6Faz2dHk7n+8vDPZs+Ox7vnt3EnC6Xi4kBBB9UwVU3qhgTm6IZmwK0iBgY9l20kmKMOQZQ826B/b6fymRM41y2q/rN11+RQTmPl9PpMo8YQAFUKqhE4tAvTRS7rgtABMBIzFlaqMWmuUCtyhqZLA37m5uYOuIohgCmhrTmiOwPLw8/6uEcwFKneCWAu0Zv1y9uf/gJmb1BN1jJhmsicNsUP/l5/ZCnuo1NemhmvvhzWE5jcy707IJ9XH5Bq1uNf76I4JV+EeApBwrrpuJSkWuQt14mbJ/sy46vVK4F9JP0chBYar6fioI9QZnS0pEi57zf7z///PMvv/zy1atXn3322e3t7TAMW5L9k9v4dFF/b1+B7xXifFJewMwx8ehMnj1l6p01vJasbaSg/7qd1fZAPX3ZmoAaDeTJVr85BmJSpaLIwgL6OKF+Ye8Qnx4oqgCSLVpK1+ks4YEn9735m5f++FbiAYmqepnw+XzeEju4ltT4F62KMduesieR112jiVZrgghECN7cC5QY3BraP9MHT0rJSFprrh3aGAQAuFwuzJxzBOiY0WwRG7g/oq71T/6iiHgdnDjrh3pNBvtfkQszkYIX4f5wHqHbCLn+wS/EKdubm5vPPvtst9t1XacFIiMjUOSnmkhOFLuUdzFFNGHCEEIgjMz74ZhSAmIlDrnL3a4fjrv9bUx96HacewidATZFVAYjEIwh9sPRtEyXEwE8Pt4HBi0zqbKUMis2AM6BvUzbG6qSOW2tDbzHSmtKpFGZY4xL8OnyXwI0VaUYOYlWKUU0tKbTNM3VzKjrDyl1XXdpZazns9Qy1zLWKTKlHLr+wIylFf9GkWrL9yoickwhlBKqzrU1nUUCRYpgSEZMFICCS4CWyWYfFYM+TahlwXMFsM/xHyb+/yEbxDGzi519CSeE1trj4+Pj+eTLuqdmSil930uZa2sidn//3sxy1lIaInJIVWXLoaxKmlDmOaTkuYbW2ofHh6k0FRCrXdedzyMAAJiaIKVSpsfH+92uh10P2mqda50RMUZGhNwnqS0mnqYLM47T2czQoJXCiEKEiF0KzJsnvjhD+fDwYGYv7p4hIiHn3PkC1IU4TVPk0Fpl01pnE0SEVisRxhhqKaKtzONJJaRoQKlPtc2mzbSBeCgACgiAtPQF9jLh1Q3hX+SxXhgSARjn1MYzUeAYhv0OTU4fWuTIAQMbghKZatvtdkUKgM6lERGC1VpnkYBhnmvkyBBBH9FClzppxsxSK4BKq6qiTaQVQrBW0cDNF+d5yn2y1YukVY2cyEBrYzJphdFqE0YKRCnyQiG31FSAw+VyqYiC8HC+DOvFPV4uKCKXucwjkqlaUy1lLvOcIjNSn7tdP6gqUOjyoCIaJKbUQAgwxTRDpRDS8a7rd8P+SCFwDK1qSJE86L0SjP8AT2MFNNtWtEG6NeOz+LH5KzGyKXgu1cGT76lbla6THMzRnsopcNtXrqGYHw4vto1zY8i2zW/7k1X8t1B0vjNtO7o3lkw5bFoOT/yZkadQN7CyAceFW1whICwwC+DKTXqjzdQWBxlmNpPt5B1TbWnETRZ5/UWeFvTM3ieX73/b9/1GUh6Px/1+/+WXX7qs2c9zmi5hbUp5fScRkZD+UNv4p/QMETCQ0IZdPP06To8b8jZzswURBRGRcQQAWb/Fz8Txn7OnDoAcxRI9aeGXyxetpdpeGSHlPE1TjkFVCYwRQuRLnQm01jnmjGgBkWOYpLk7QqslpWTaeHHVBkD0gJ9pSQEPw3A6nU6nk/Om/oOfW855Ae4i7r3n4b2I5JxLKQBQa40xOsTxUeQ/zPMcmUGpwkJqSG0YiANqE21VRFJKXUpoIrUNXaq1Hmnv72VGZgTQ1trDQxmGYRi6UkprGmNEtGEYCmBrLXLwJiuehUeD4mLEpWTZAIARVRVVQ1zQFofg3flMFYDgygXwEyx+Pce3ef0HxskT0JS1MeA1I6iqNzc3r1692sIkRGQmp03m2hTIkJADxU6Jdv3epMXFnY0pJQrZOESOsevTcOA8QEgUe0U2CIhBFAQxYABjMDqfL8fdgBBI2nw5RQOb5w6xqpweHwN3TJIAWKVVRSKRhqIUMCIrgYqoKBB6yj2lhMjzPDNy5GQCwERIyEjAUXhu0EojTEzJ1wZi8C5lKoChmYI0BSRg4pBDTKmLWC8CCqLYqJRSm0pTULHWiDnlfpxaTOn0eIYIfQjdsOeQYsqp6xWQQvKKcgRUU6+fXrQXBsxsukyH78d+niH+Qw/07z1+lAZxSzIIDREfHh4ul0urioQhhJh7RmPCRuy9NV0YUWu9XC5qdpnLFhX5juHBde47VS2tPpweT+Plw4cPTi7ujwefD+P5fJmmnHPkEBjPp4fHx34Yhm0a+EIwHPap6xoVdGfTqvM8t1a7lJm57/tQQ4m03+/3x+PN7QERS5l8U/HhfrM/OJatrVmtRBRDCEgVSqlTmUYDCYF9hR2Gbt/l1tr4cJqm8fz4CITMgWLwUmi15lXz7tn1LyPb+w85lkShiaATqYgcc+4GFG21aBkVHRwDGBIQgPiuX5vW2qSJCYIFDBg4M8XzeXx4uHz7zescu5TSkAdiQNMQed+n5C2E5zJeLh/evusPMp4vYDB0HYWYOBhFTtZaa2ZaSgOp05zISBXRpV2AiK3UEccqzYgrWgNsYI9XEHAcRwaUNsWcbvpunKd37958eLhHtL7vb/aHYRh2fZ9jChRVtZUylQoxshIpJ6QOAnRDd3PsD8fY90wRgDw7oKoEaD9OtdjGiHyyo8DTDrG80toivNvUV7i2E3UCTESupjI+EQVrwncDWNt36VpwAB87s/jbfKtGbyRk6NX9uBZ5rNUhjsNoE6jJavu3bWMe1DnoRAR3N+z7YZqKh+Db9ubfu/E0IQRACmv3y1LYc6m11uZdIVeZoK+E18pIVfUOxYv110ofwhUDOk3TJr8jouPxeDweb25uuq5TVa/hUFX3IvDDDYG9KPMPP1NwetQTi34hMUZti/hpUyy1WpoUXIlVvzRVpRBSSrth2O7zNh6canW2Fa/sFQmwzIsECGRxedyel5/DllN2+MyI8tGK3UTcwyFsAq9VYEBEVOaZQ/AhR6vJKwB8+PDBNxdH/xvUc97dPQc8cbxpQJl5i178Grs+ubf06vjYEFEUQRhhCVHcLGIbISEEHFCaqeo0PVUin89nnxFEtAYhFkPgvp/n2aukba20CCGcTiciCiGFnMB4AaaIgTgwhxByTLnvl2ws0QIBP37oeJUluMZ2f8oKcL1vboN5S/q7SsHjJRHxxnFkFgLNpU6lXYoczCJFDBk5cqAQQgqRUg4ph9zF3OXdMfX7uDt0/Q4oKlBTZAU19nofovDm9XdgGsH6FIMhh9AsIUK5nOo06ThRxhxy1MbAYFammZkBDDE0K9YaiACYtKLWGClyAFVtVQwBtM+DaUMjE6VlMWNXLPS6q7siWthU6mwKGLu8w5SK9gM5wiFpgFoah0xQmzUBrGq1qYjrfAIn6jlXwZCqUOI8pN0eiXeHm9D1GANiNESkIGCrLzeAF4R6uTX8WEJA+FGsobdxhp7g6LuuCylKK974iNHYTR3UXJtjZk1kXrS3KiKtSmvNqy5i7mNMIcVxHFu1x8fz6XJB4NRR7jsTrXNBtL7Pfd9HX4bMTPVyPr17+xpcLNxKSqnvszu5NARprUyztkqEuYvPn93N43SZxvv7+/ky11q1tTrNIScf99cxrgeURIRq3loTERlMpapWd8kFwhg4hAxNEK1GqkUAlSiuKik0M5FGygQBIWwP2T5ld65/+ZeGEg0AgZAYVAFXfMAERAgUQgpsAZFQGAVQQFw4UcysqTYFUGVYUlGrulzmqWi2GGNtMxv3OcW4yMDr3LRp4kyI7uzLIQ7D4NXo1iSE0KUcCKqzhqVOpiCFmUXUZeitNcAChOA4hviTTu3nyxQR2jzl6FKqiog5RERLHAJFNFIBC+iUvgBWUVOZpRVR48S5G463u2cvnr98cbi9CTkBEcJCwv1I4+A6IwarpYWtBwAgsuuda5UPHx7ev3//8PDguxqslbPXuG1r3LexeniVV71GexvgQ/xUMviEKpzAW/+RVtHhhqVc8tFaw2Ib/bMmK2k7tw3EEBEzOWk3TZN4rn05vactU67KWWBlBLdPe+LhVmi7laeoKhFvga54MwACR2Bbr4vtkx14+Tl7YPz4+Ljf72OMHINDiu2vvv/s/hArvCSp11+ZmQFTSgQwzReFGkKAGEMIbom3lPU20baoaCKitlameSOHQC1yCBy6lHNMKUQfmdqkzqVM8+ausmB9bYEgdYmZBczMvKwnBQ6EUhPHYCYmYrYujrWKGWL2PKwZ6GrX1VorZTLD1kpgbHWWVlQqE5hmIqplQkgqVVVbnU3bPM+BUeMi6YuBVMgFn7XWvktdlxyiTdOk0nJMaCq1VQBztaABAqEBohFRZOpSXA190MxyzDln9xtXqa3OjCSA81jQSG9ESabLiAYhhC4PENt4vrjZhcuN3GgzMMOVjxLaEpPUWjkuPQZDCO5loyIUossFP5k4GzWjV7nmPwIE8WP68DpKcb5/iwmHYUgp1Ulqq2YWDKFLIeZqNJZ2mdvcoMtBKYK2CgxGBNSMGjJzhNTFbhf7PuQOY4q50xAMSMXRLKIBiiUO1ho2DUEDoCrOD5cyPdTpfHk8lQ/3+2cxJ41VkCoBIYFIFW2mASmEFUuBCIIFsMCIIaiE1pTQtBUAFRfyERFiIFYOANrloe6q1CJ1bk0NFJAAIwQMHJkAQUGraqsmuetVo2GtYkgVOKACAhMqAZpATKIWKEozk1luuv7l56+63QBICqTewMYQCW27/14hYFtt8H+lCfTvP37gcpAllMenPoMvXrwYx7Hv+w8f5ofTeRxHAg0hMOF+v08pXS4Xj9s8vqdIrTXTubRaSwUmBTIEjqG0Wkq9f3ystaaUYk593799/eb+/h6ZDofDzc0dEU3TNNfaWjs/nsbzhQKbgTtFAUDXdYebfSt5Op1ODw/ayvFmf3Nz89d/8Vf39/ffvXltZvM8u2cjIj4+3utqWefwwk+4S3kYhuiAo8wAkAOnHPquG3a9R/yRiYiK1FqrmiFZCCGmSJyISEy3fQIAABSW4og/NkX/RR6GgEiAzMzIXl4KIiamOQQiRUL2FpWCAtUUEIg5xEghIHv3H06R4sPpDIoIVEpJISNiKYUIbm/2AFpKGcfxPF4IIPddTl3KfRgLIgdipKhAgJRCvNkfVGo0m1TMUIrUeYoxervC1pqYBoCUEqWMMYwinzy4h4cHBO2ZWpl82Y0xHg4H945SVa2tca0YOCsYMcWY9fRYplLHuUKw2A15Pxyf3909f9kdD5SiGfKVgAzwR2kTfI0CV57Md2TvG7ZwNg8PD7/+9a9//etff/3116fTSVZzONeHtdXs/SPotqY7N+R0jav8r+zjrDF+XBG8wEHwprS4+us+FYVsOeha1dV4tIoI3fpuoyed9YkxMi9638tlBCCXrRMR0dPyGJbeEmpmXhGMSxZ1KYlVVbMlget/vukOYaWINo4qxKXgYym2Xe1jvP+QX1Rr7Xw+f/XVV7vdbp7nL7744sVnL7uuc9fDj57X5iT6PR5oOz6CgIhIBOhWVpRSKlW2y6ScOeB4Orn4z8w88+snP54vqurUl3NgmwMfrb2AvdGcy+9gVQr657tgLqVUVczMRWKrMi/64Km1AtBmlWcrYRlj9Ne20TJPE9Ji9O2m0E6j7na7nLO7sZxOp8vl8ubNG+d9//Iv/9JpP79YWQ8A8K/Y/BFV1a9xHfwVEc0AQc0se0+5nLzSfMNJBOT02LS1CG3NC695MYXReXamCvb7vcxqawNlnzi4UNoL3UCNKlVmphABIPe7lFKXllKhbrcDTkAfdY/Qj5WF26SGP40F3EbXNmF9zvowYGa/2zHG3W733cN9LS0HxhyQAoZQqjyeR786ohC6zEjEwXEehGAxKyfjACFw7mLXp77nFBWD2wKhIYoZisylQ1JCKAWZoAlMdXz//vHh3de//iWqMFE43HYAUVukGHIcaxlbLaVwC7nfUWDwoiKkzCEGDKAIPKQkLArW2gxq6D48HIDjQktjAICc+uLRC86KZBAUGhiqgYkRgtnCvxInIyQDCpFCCgpGyqYZiQxaE54rtQbIatxE+t3h5Wefp9yriIA0Q2emvYcFbBoXT5GZ4kf4z35AddiPwgL6qPGz5xQ5LXP7crlEJgKNMbqle0w5hLRhRzMrooRMgakSEdk6jq+HIyKGFLtucIoREetcQI1urM/puN9NZT6fz/f392Wa8tDHkFMIKQRToYAhBG3SVC6Xi0m92e37PnuCyKQhWs4xBYZlqucYg9nTAiFiZg0NmDksKQwgIkUIIRhCiImZrDWOIXLQVnxXgMXfcDGSMDNauQ3fy7eIZT1+fGvwfzKHtka0dAVkDszMMYQQVCqYeOMhM9PWSm1zq6W0Wj0ty8QEAJ66RY6uvmcLIXFIDEYhhCYCqFWaEeZ+lwJ5HG9AZqhiIpqZhn6IIfddp6pS1yJxRQBSJUQOMZtZE5NmGgBDZI5qCKKfQECViqqYekLk5eQrqKAiEUmpRdQEytzGcUYkVZVmtYmYNTAmpBS7vu+GPnU5peSbDyIiKIACofsI/FCP4Dr7A2tQ5wBluy6HYa3J+Xx+/fr1L37xi9/+9rfv3r3zpNuKvXwXh+u9//cSfp+QE9vs3jLF8JG1ysLyAoAtmGlBjeuuaWZGS3Oqp3o6WFmQ634fsJY4ICJiWPHlonT8BLNu8NfN2QBwe9Hso3ZwsALoJQiMEQBak3EcaW2baWbEn37++hVLzz1/m3vgn89nb2G3LCOgm8319bODNSP8ew91XZH7zQJ6Lj+EUNfM9eIRUytt3flWDm8D2Rvx6VAmhOAGyNuFb7d3e8TkdY8eCMBSGBBjBF2MFZGeBACqOpXRH8o2GCNzjjGmFBbvSfVVwjOncYVftraisdUVyD1WNjw3juPlcjmdTojY9/3GbcPqYekvXi4Xr86Oq+RuG8PuL1LVRARNQgiNyZ8LrY4tAOCl+tuQ9oflhMI4zswxJWSOREHXDst1Lq1UlyuWab4gAXlb1AwAFPJ2knZVyj3Pc76MGMSYYuwNEehTodg1q/dJ5PCHjm2efhKJeUjjt0VWg0BEzH26ORwDQcwdcRQAjJnTACErshohkhiL0qzKIQhzAyTDosZqaMbqIjcCNSBDVSDUuVaYA0MKHAxlHC8PD5f7d1//4tfT+f7+29e7Xb+7udmlyKL1fG44hdQpkrYCrRmClgmUQQ1VDCFSCmB1Hn2VIHThb7OFYvW23X7VTIbIFFsCNkNtWhWBRTig1mJN3JhHDUBRTcapCHirclNgoMAIAdBMpUqVVsWKmgAQx5i63A/97hBCUkPZRNdAfiNsyfFsLgrLJAaAtRbkBzt+aC0gAKxrgS9zW0zsy0oFJTVVTTFcLhcyyDnnHL19CHCAtmweOWf0ZkTEADDXYmYK0Pc9EPrq42vB4XA4nU4eeh4Ohy+++OJ8Pp+63lUsXUzdsPPpjUyttbnVeRprrU0KNkU0E936hO6HHRH50kYEw27//PmzUqrHPYjoxWi+FRERxdClFJjNBJn9it0GYgHChCGEeb1LvjZWae3J398A1bOBBgIQ3Gvzh3o0/+QPcsV0YED3mwghxtiYiag2RdXW1BhARVstpRZtrcJSNmdaRQAMFFUghj1zQMKcc8wJADiEGIOAMFjTGmK6uXsWmUSrqp4vE2EARlALId0cjil1aHB/f9/mRogRY465IU3TBBQUltYOiOgts4hIwWKMypj0SY6fc0bVlBKCuhAKfL9XU1VTrYgzVkQmWlvTAjVjZMr9EPuhP+zz0DNzVUkIqGqGsPW5NjBTBP5hLcHsioTbKJBtSwshIEIp5fXr11999dUvf/nLN2/eXC4XnxHjOMpa3Rmu+oVsKAee0Jhdv7gxFhv88h16S4mua+SyMZtiKUXEroVctPbnWM6WFtP4uvZmjXGxqdtOY30outkLMxOTd/phRN7OdiOffEX+/jYJV340sMLfVdd19oIDLz8UEYOPcO12t69/xrU/3rXloYh42Hi5bO5Df5J/wOIjqELMeEUiyNWx0H6tqrW1pdsCNYiIwhKe+VlN07TV0Pgf4hWduX2vv+IbDV0R2NsT3+7bPM+ttdJmWdvNrYYQi4KTrlyBtnGy3a4Y436/l9V6rK2tzD58+OBP6nw+v3379sWLF64FsrXXgJltpKasRdxpRZzbFsbM5s1mHQG3EmPc0J4/aGegvRuNjwEi8knh1dwPDw8hBLdSZ+ZpmupcfZ/y1sZ+2iKSup6ZDZYqddn8LJFceKetzeN0CqeQ+zz0rTXffa6jKbsq7dpG6Z9yXP/JNhqdVXWsvNvtAKC21nVD16XPXr6Y51lKbWo5pv3h5ubuZtgdQooUIhIhcTVrpcYOUVFNrQnORWgsxlWxM+JgFJKzPtDQzERb16c+BmtSx/ndt9+9++6br3/5a2sTme1iPuScjLTMIlZqE8PQZ4ohx4xkMk/TKMCEgXPqGKDVqZSiatEVnAiRGcDLs5gRvUEDIasCIlMMjBC9MobYTG0CRVIS0KYCWK2ZNIXLXJbmMaoAhBxACcCkzK2WaS5TqXOTJhYTd30fUgeEFBjJiyZQAdDrgtfD1l5xiL+/R/APcvzALCA6oeUrOy6hVdd1W6bA57uZxcCqnrGHgAGxCaC2Ns+z2Gq1pSiqYpOqioGINNWcc/TOvDH6Gjp0XSsTo+36vOvzF5+/fPshiNYYvM0XRMbDrgcmUQgxppQgNxPpug6b7na7Yehi4q5PXZ+aZDGd53muxdn+Fy9eXC7j119/7XNbijB7u3RxbsBzFq3Oqm2/3zdTMy3SghI29DVlmqZWqzRnnpi7dLlcLpeLiKAZXLV5+DFSe//0D0T0AmhPFcWc5jO5x3xrs7Yq4GF4MREDTClHzEuVoqIZgqIpGoTdsE8pDX2fcwpInlcrZRKwsfhmFgCtzCIizbTv+xhT13U5pj53Zng5naRUU+12fei7wDxNl8tlFCUpBQMjh5ByjJkpIiI4UKCPYvDEQVFEqkq1JqrqqW4AUBGmCABgBGZiAubNlKAZUExDGvrDsdsf+t0QVrE5mW02KLgmJX8kycA1svFj225rldPp9Ktf/epXv/qVQ0DXwvpE+CTHuqwE65pwzRJtH7vtVddftL1frvqFPGGIRfqJeJWw3ja8VT+zfMJmXOIQ0AfYhm825pKIEEkVmNQhrKfrrwEoLh3cZQMxdOWMuG3hsDokOF7pum6DLyZKRAYf3RMnVPq+Z0aXmjikrrW+f/9+GIbD4ZBSCinu9/ubmwMApJT+Qd7Q13fYf4c1HbE9NT8fESl1dkZwacikysxd1wVi4IV5fXx8zDnf3NzAx67gDhldDFdK8e6PKaXj8Xh901Lg7TmaotfqbpzuiuNZVQ2xtJY5+lPwGbSV4Jwvk65yVVo7FHvW1bVr/rPnfN04ZutqfV3R7KXiPlTMnoIH3dqcxIgB1OXHqoEWcpSIIgfPzIYQzufzw8OD88R+Pm5Vc3fXMfPDw0Pf925hE0KY51lX6aojYB82pRSXRXOVWutlquM4ns9jzKnLQ8gpd8NUCnLsD6f94fbmxbPcEZlFfmIfP+H88Or4e+nA74NInyOeC845397eOgWznHyp948P8zjtdv1htwOAJja3xsxAYdjvj/vBl6yUupASMgGFBjZrg1apNawlY2A2WrRQoKZoVsYLW2rjLNNYLiM0gSascDlf5pynEMb9Q7/bd7FDg8s41UkTdhyTtjZO81RmCiF1ORKfT1VEqjQwSn03DEPMgX0cGiG43rMqmCmKioE5SiNj7z0RalI1biCuA0SoZgCNlFRAAdQADIkYzRcx5RBqZaDAMSbglK3f7Q93z4fdHpERyIhBFrEsf+QIaG4Z9GPnAX/I7iBPUd3iYcPEFoOHR4zoiQACBiIgZEeHrbUmiye7T4O2mMK4AsOW1aipB9ZdP7g4JqU0TVPAMJm11rxTeNd1h92+1vnhfYgx5rSELMfj0cwupTKHLibq1GojA7HmxgTD0BPh6fQ4jgyg0zSVVpl5v9+/fPnZ+/fvf/Ob3/iKIEW871yMXtYBXtjbSg2BTueHlBkRW2tNA0ArVUSaItWm4zgCkALGoau1VhUxpVXZj4AAhstj18Uwb73D+N9gOPy3OT5df7bdHbzBeNcNXR5KvCCzFqtiUtqsldFABcAQCT2txgxA22hBCITpcHtMHLxx7TyPIScOhAKIDEzIHIBLKee51FqJeBj6XT/0/S5HTiHM43R6fGytBaQ+5WEYQkh8SvzmnZhIg8xEIXHsgYIYaNNqUkWIIl+px7qua60+3L9lAk8Ei1ogYgqJg4ihmhqIgYqJVjNrgCkPxJFzSkPf7YZuN6Rdn7poAN6qARGWpIG3nvyhh8Q1bQAr83Sdlp3n+XQ6ffPNN19//fW33357f3+/cmzRtwReuqdnRKy1euHK5tN2Tfvhakqyfdf2wzVC2tRa/ifMHAITkZdr+Ns28g/W3LG7k26QYtuw/QfHELa44slabgK1VmNcEbBttNaKApc8NQcMnNgdy1f8hytvZ6tdnN8676EnV0rHrWXclg33ZYoZPTL0lPE4jjnH8/n8/v37vu9vbm5SSs5zHo/H8zZ/bEmm+837veqRlccFogimoAKrKLM1dzhqtvaYQLW2WkavntW44bMNNG+3FNbssC/VDgHHcZymCXWxF9koT8KAgV3yvJi3b76DsjSOXxNHjIhNtbXWdSu6B3Btt5/bNC+Ggk7mOcvrX7fb7Zzqw6X/E7sLjJ+bA0RY+eBAPM6Tv3njHe2q4WEIiREAgyzuwRVX5xS9EjOEEGptzOwpIjO7XC6IuNsV3zU8s++FyaimsCQHHG07A8rMMXdEpAKtNS7N+87FGFMcY055mBQAORY1DvmgKlLxyjUTr2rt4WP896esANs03GarX6bjb0T0Ib0bhg/wdp7n+/v79+8/SGspJRVQQENSQwGg1O32x8PtLRM1rQBAIYhBcxe/2jC2uIQfgqaEhmiIwIDugirzND0+WqmkkpkikKihotQ2nsbzw5k59nkIpjLPKe5QtE5jVZnHy1hmCtHHrVsUe1Iut5nRQjgsPbsBzDsei5mhLu2a0BCBCCggJWLgmCKSFkactZGZATJSQABFRy0ISA5gARTUQEnUYWEKYJwgdcPueLPb7cCrHn0IYSRzIS+t9b9q7rWOgGCLmbyBt5F1hIC2mEApAMPSaeEfevwgEPBJZ4BMZqaGxBGQjSzmLoZc5raUxYGqyXG/H7quT10Xs3KcprG1prW5oihiNgRTLNIAaqkCJoxoYl3fffnZF2Z2fPWTd+/eYdNHA6nt5nAkopvD/vZ4uJwfCSHHsO87OexfPL9LKe33e0TsxfIwDP1QiCPYZy+ft3kiRka4Pe4vgdBePDw8XMbzhw/vUpefPXv24sWL589fltJy7sdxfv36dd/3Y5lTClSx1BqApTaR2kppWveH/v7xw263SzkZgiBwTq21BlgNmoHrAVtrBsKMgBRiBgyiZrgU0zCQggEIIHtvBb/R/4xQIMLm07u+gghGi1RgfZP/AwBTTGgKBCxNfJ8N7hBL0zRpK9LmVmYCBV30KFkJU0BiBPaosZkyWpUSIxtZ1ZqHPM5Tm4qUGkI43N55MuW7776rDU/nAqBIIYX85nffpRCxaU7p2eEgIk3lfB4/PJ6++uorVX3//vHm2d3dzcFQQ0jEiVJXFeZa5lZFlVVierLq6HbD6f5+HEfHbAwYOeFC9ikIXMbRDEQEQpzmOeYOY6IYuEt5P/T7fXd3G3b97uaIMaTM6joB85JkNEPi+PcG9H/6sehTr8VPZgCw9a3yh/jNN9/86le/+vf//t9/+PDBq0Byzvf397W6+0lcXY671lopI60dw655hS1pi2u1r64iwnbdifFKOLskeTE4btgwn9kmNATPmbqR53LAk2jJ3Xq9HMHpFmeMHE84MqvFQmhbZvAaBOCVj3RQsiBeBLoVQG9lwatRFzE/dZzzfwsxmlnXZzPruq6UMk4TEonqu/fvj4fds2fPYLXUeffuHTPe3t4ionsE7vrBmgDTtRbQnUR1mVh4FWM9LRaewV9MDM1AUUobx3E8n91jHxENIMbojW7nedba2lx04XKUwazVpial1lLKOHUxReLIwf016zRP41hrLeNUp7nNzZo1aGYGDaZaptqKKKnFZiEEAzAwEVGw0mpIXAVc/9MPB48ryjSpwjxX5inGxCHkLs5zZVl231Yujp9ijK3UruvUWqszESHcEKFpU7Gc04vnd6aNiN69e7ff72utrt5TqSp8fnysItM0HQ4H8zYYgNM0zdP07t07b/j77NktkqFKrXUuwMwOdua5dJ3U2ohYq/Spn+cZGlg1q7brdqUUBjw/PN7sd9P5JGUecnogzF0UkcPNsdY6lXnzxy6lqALHkFNPgY/HPjDt+67b7WPIh5vbbtjdPrsbdofdzS3G7JMUr0RiGwrc5vInk/oPH7g6TT2JCJ3pDMTefaPv0vGw+9mf/eT1d9/+5pe/UrXW9ObmZhzHftjtb26q2DjXPM3D/rDb33Le7W6eXy4XQM59h4H94YoIhtjEmorUxh2CNlAgDLVWUNPapIytzDLOWmbSyqLP7u5O9x/qOL15/eE34ze//urrIXf/+l//GyKKOddxDsRv335XpH3z7XeXMve7QREOd8/GeWoieehz7u/u7tBOMWStmvrO4xpAUtXWVAGbgoI19RBUlUiQKfWINVBADtoqMhmhFVNBpEYKoNRaqa2ZKAggQASEkNC022cRy3vMu2NMHRAjcq0SYzDwiitUA0QQF+qC/4+CKZhesWsGK9RbNlMkABAD1xKuc94Afg8i/D5++IG1gE8/IxqCyRKU+zLqkR9TDCFthWBPktharYlFRgQENlAR19KKiIq4bxaU0oYuH/eHMs1lmk1Vm+Qcu6477PeB2VqbxwlMh74jwMPQh5AIjSl0XU7DMOx2hRml9X2vjH1OMcYQyFm9WufTw6OahBCOx+N+f/SdSa8akHtUtIT1oNqqqpqJGdVazToBm1sVMGYutT2OU2l1brXUJaVVpLXVMg0AwO3uDBBJzHSVBsI1tP8oAvhneHwyHH/vVSiqgOhVREHo0ZgaiGnThg3MMAdUUiEIARY3FkZSTV0MIQAZshvoU9M6zlPXdYgEgVGgqiLnkDoKRUp9fDyXS9l3OXX0+OFehiGlFEJS1dM4nsfp/sODGTbFWrQ2S32f+55TAiQza1pqETEnUZ6ycwwQop/ZQl4RLgIvU4NqUqqIzq0i1Vkax5SY3WWGmDGFmFLIiXIMidVLhpwnXsJW/AGdoe1KAgi/b58wM5+nb968+fbbb7/++uvz+exMjOMVzxgSBVvaNjaHKddsBFyJ3rbjOt9EaxcNuMoFb//kHN51lcn2gSvE9P8+udYhLR/SWitloQM/kXldXfJmOm3bt2+vbPiPiNaSVWuy1J3I2rfjGkPraprtPwzD4J1KeWmA8UQ4zfM8DIPfDVyLoH21yTl7J4bIDH5zROxKdPCnSEcWnwZw/Kdtq/5Yj9aa14wsouSqqmqyqBd4LfjdELkn+mG1y/EU6jRN7qjiQ0JVFZbqDVvdBIkohGT4xMDpWhseQlAE1+ptvKN3jSfi3W4Xl+4AS0bY87N+57cTa1IAwG0UcWlODWYWAu/3u2luW6YYAzAzmmltVdFvgj9BZp5KFbFpLOM4+g00bymWFn5XrbW6+Nr6+AeA1jSEIM2EZv+c/bCbiJ2IgpU1PJ/PIZJa58FGWrseLOyAWSklAVi0QEsNdd/3fe52h5vd4djlfr/fD7vjsNsZx9h33kd42/K3QOsa+eGfkAJe37wWJ260uuoSmK3VNp9//vnnn3/eTOs855xDyIfDYRgGJBI1IqKQmkI1aIBTE4wphyF1mQiQgpkZVMAnOyd0fayZWJmmCcS0tfl8AhNsaq14nUDO2Y43p9Op6aWpfvu71ymk4+2zfb97+erzVoqk1Eq9XMbz4+lcptaacWhixcQAimit4kqAy+UyDAO7q7w3amVCA1MwXETbItLEwAgpAAOKgSlzNFDSSFw5JmMTIJOqWgVQFEUBzAJQbdWUkJCJiUGBOCRmbqpNRb2TiQt/DRFg05L/QcZ2i/IQANSQHSv4+SsC/wM5gR9SC3i9i2wr+zievTj38fHxfD4zYySu0kojKKW16voMr+cQkcPNravsbSn7WzCTapum4t2+n9/d3t3ducimTvPp/qH1iQDQ44bWTGogeH73jJ7zbr8nChS464bD3bPQdcNu9/jhA2g7Ho8o/X7oD7ueFucIvVwub9++TV1GRHf1/Pbbb9++fev668Ph4Mg1pS7G4Be7VCkypxRUVBVaUzOpTVOMtbRS6vl0GS+Xy3lpNNfvpmkqcy3XqbGt17f9aBqvf8wDn4bvU+kQrBftKaEly6RiiCGm1LVSAydQUypLL0UFFRAAYeAIZshe0bn6y1YpVjW1GmMEw6nMj+dTaXXXD3fDiz4PIJrTMOz2IcQ6zW/fvL5/eH/O6T4mre2w29/e3lLgqvLd67eXcfrweBr6/c3NTcp9Fe55yN2OQwD0fNDS1hMRSa8EWlYj0xevXsGmWAcC0TY3re3h7b3vvJepIAcl9MplF93HGENOscupy0sBxLU470cTi26Ula0L/QbOHAI+PDz89re//dWvfvXb33wta6Z1U7KHELzOERHdwZhWO9nrz/8EAm4qNP91y6Vup3HNGvoXrZI7T24upKAuyj0xe9Lq+eDyONM7edBWmrZCn63AFpGQmAgQDdHAK69d5LOAS0AkNwnxsJZc1rImyp/0YTFuqjKAxdC46zoT9VykF9t6LUXO2RXTXmeDiDHG58+fv3r16qc//fLnP//5F1984V1Daq0pBV5tTf4hT3a5/7CVSFvb6gwWELZC2KcSBLAQg5vXbGUffq9c4b2lyHVVbW6JUWZkDiEPaT0ce4UUeZ42htUh4zRNpYka5pRTSjn3relU6jiX8TKFEEJMxNx1w263Qx7FtCs7l3fO8+z4cklDl8nM5nm+u7tDxNPpFGPw74oxTnNT1Xm6MDN2nRozIAB4QzAfdiEkZraptdbO5/PpdCqlhMC3t0dmZg6qbGZlbvN0scU1IpZSQggBQ069ii8InFJ39/zZ5XJ5eHjw1LYZtlYvl0uMUZrRHt3eue97NJhscsmElzqllG5vb7/88svD4XB7c+fN0/vdPsW8uz2G2HNOs5jDYfu4Qd82AzbYZ1dirT8yThz/Xe1KpqqBue97f9HtS/7mb/7mdDrtdrvfnS73p8ed6d3dTR56YBKw9x/uu37A0/nh8UQcQnzY7/dDt3S79kbny/mogVqdxzkyAZqolHq5XExAre26nomITUDnWhqaRQ7U/fSvfv7mzZsPHz5895/fzfeP8h/+w+3h1jjcPn+mCrXK6TK5mk+86y6HjjMyKWAtbS6VQx1LCTlTE0BCROJgCETKaGJLFOrsvpkhMjFS8NpNBBQyBUyGhgqtjE1trm2aplYERBGggvXMCIRMzAGBgZhSNiIRq6W11qIqrV6nZqDfswX5+PH8kX/7Lzx+4HKQ68G3RXi11vPlcZqmUms0T14tMu1m6oX6p9Op1ipgNF6y5hitiszzXMrUmsIaiSKyW5O7Vubm9nh3e3z/7g0aaBNSk1al1DqXeZz2h5vdbhe7jjBUaV3Kz+9uOXe578o4ElEXE0b2fc79F1prag1A7+7uXrx48fz589T3r1+/du2IH77cMKy+TUSB2UVCZhZjqLW2k4kJc4gx1rmM0zTXNpdWWlVVUJxra2KmWNVUlcHnA/29ZVv/XCnA6+MpVfWxBcnCcdEi18i56/tW5pwzE3gKWDkqNUZiikSBMAROMaUQCAIAItDScN0Dawoh5xxz7vs+ps6ASm3zOAHx4faOOT68e//h7TvmMI4zNGBT7xM4jVMV/fDuw2UuqmAd7nY3MXaHm7uu75k7ZEKThoBQKcTMRAQhPCVjDIQYhmFQVVMEVBQUH/ZzWbCLLZlQDhy7HFKOIVMMHFMIgeMT47Uyf36zFIx+DEJ420L0ygN220Jaa5fL5dtvv/3mm2+8WWLf9211j/OQCZHdVsMrRvf7vV41l4OPawy379rSmtf44xoXblljumo9DAs6fFptVtXgwhI5BtzCUa+KxVUm5S/y2hMCAIgYkXmpIAp/6IT9EJHa5gDBd4gtqb0dvsRdM4giQoAxxhDZlWG21hqb2TAMXbe8GEJwBfPxeLy7u7u5uXHeYnt/oPx7Ht8f1gKpLjwWXi3Rm/HwQm3qk6ZQcdHkOSfnDc1krUv14hU3wLvKXeo4jl7Z4EPCPzal5A05nO5aQhqz7dF7nI+r13GMmYiayjRN5/N5vEz+h4ucAMG/QlUNIHXZIw3P5rfWpvkCADlnr6qptRJ5/bggkmozw+0biShxcLhWaxWzcRwR2SteW9VxnC/n6XKechcvl4mZ+5wBKIRUSlkaeK70ng/zvMs+KRzD3dzchBDevXu3+AEREUWHpACAsNTOHw6HHBMz39/fO9Cnq2JkWgWXpTSORQxonKloVFEKKUdkWtrNX83l6ylsV45Ff8pSsNEQPuSktg3Ee1n0T37yk9evX+8Ph3fv36uqywk+PNwHYiDsUo5Dl7quoU21nOZxdzyElAmZaKHtERlWvRAucZW0Vso0jdMFDYhoLJACBSBBBSZMIaUBAERqL1UjfzH//PHx8fF0Hg4Q+2GaK/E0TqWUMvT7/kCUYkhRiUKKyCympbSqokAcgqi78AESAyEQggKYIm6+D7jkcQBxqeeLgAjg2ZxkZqBEUkwRjMzQgJAhUGQCAiAGJynY1XEcDKiJzbWsYWQEr4DRpQZk+cbrLI/Rag1NP+yy/2OxgNuL8zxfLpf7+3vHecTQpWiIOTIASKtu6em1sQBAHFprnIoKTNNcpZkhEea+P9wcA3EIIeaU+67fDabydzEmpnmeK83nxxMFgiqny3mapl23YwNWSCkEouPQf/bs+e7uLqRkoq1coM0qTVs1s++++9bMzueRmZ8/f/7zn//s1Zc/efXqVRF9//79zc3Nbrc7HA7eenKe5/F0BgBQCSGkGJiZwJXjbRrnqhOQhZAQ51LKPE5zabVpXXIjWJsW0SINAAQwXPHzdL2K4x/4+V/C8dFuZe5sQcTMGGPqciCo+2MOnCO3Wuo0ztPkvXldaeGJIObIzDEGSkTMFNjdm2MXiSjE0A3DkfD2eEdEFIM0nWrb9fubm5sXdy/s1U+16Fe/+uX/53/9X7DpFy9fhs+YMVib375585/+039+d/9wd/vyL//V8ad/9vO75y+Hw3FuVbUhg2nDOiJT0KgmiELXLLw1AjgcDq1qraLawAwYYlAQaNRCCIYMMaZuoBh2+0PsO0oppIiBiSMRudGXmSFs6dQrt6AfwRka19TPBtpgDe1ErJT27t27d+/eOZzyuVBrMwNH7e7V54r73W63JQE3HLktDhuW2lLG21YHVwYreHXAVuqx4BhYQZ4vO8vnmz39lQsIYalXqEttvrf2Wd7AvjcjIhGrAmHYhIBbGno7Z1nbimwnvG0WG1rdVPOq6uSQp3RLKQSYcx52O//8eZ7P57OXnf30pz99/vzOEfA8z26923Xdfr9/8eLFy5cv+74HAGQw1VY/LQj+fcYwT+5irRUiMlFal2heC5ZDCG7AZIiLKl4EEYGJVyfnEEKzprgMDGc0w9qxHddEcF3Ntx0aLqg9cEgxdbkb+tw7mlyNFQ3FsCm4/DeEEFJmjgbYqpS5XsbpMk6xSUjjVOo01zCW0+Pl/f2jqqJaiosXoIM/r0RBxHmeX79+zcyllFrzOE5uWwMAtHYx9v7gmDaXbxXVh4dTa9B1g6ptZdG11ibxchlTSnhcbl2MscUYQmKOXrysqhSImTFEDJFiCDkBhygqgM3AG4qm1LnOxNtWxRgZ6bg/1NwhoutrHSsjoipM42wKKpjzTGHsLiNwSA+PwKE/7Hf7m9susS52+X9kXpv9SYsFPjV2eGJzYgi0+i6pNUT88ssv379//+Lls2m+3N/fq+q79/ffvX3HSM/Pl5//7M9zNzx7/uJwvE0hisJc2v3jw+3xJggtwlUzAFRpIjKOZzOxKqVO0/kyni++rA/DYMBKjITYpwxL129mPjx/ToD/9n/zP7793Xf/9//r/02Qvnv/ftf1c22ltK7fff7ll8e72zT0FMPrd++rinuxTaXu9rtu2PW7PTBRTMBBjcDQFMSgKTR1yp+J3UZTUdVch03knCBYABXgikgCaOA9DCIjRMIQUiLMyGCCsjDswEGAm4KqldJKabHWLqSn5UsXk0K4XiqXub0q/f4EJOAo8Toi/EO48YeEgL83vOi6LqbFwYEYVlFOQXMLgCqtEZFLN/yEq4rn0zhSH3o360fmly9fdilfLhfvRxlCaLV89tln8+V8enz0WIWZVBUNyjRPl5GZbzhQB/vh+OzZs5fPn8Xdjru0f9fllBBxmi7T6Qygz57dOsv46tWrlPtXr17d3d2JLikn92t1hQqsJVGqWqbRzFQNQBA9pQVzk1aVE3EgMwAj4ojUKKagZmYqRjEgMdJVFyB/TqsKa7uXzvX8C2kefKVx/EMHBWbLXb8zpnnowSqnaGYttBBNgdt8EVEGFgGZmrlG0DSCu4xLxxRCcIkWEeW+4xiAUBTaZapVzuPEnPsmu7xjgs8+/yIgvf7623IZu65XsTdv3jyeTo/n89Dvc3/46c/+4id/9rPbZy9i18e+H882lQIiZlKbqGEIiQMgCtKT8I2ZxXS8zPNcx3Ga58lKMxGrYiKttqYQQgqRu8OOUhqGAXPm3IVuSLkLKXLMgSMRKQI9GYd7S/g1IvyhnszHJYRwxejDVZjubiDn89lfdPEGXpXcOpiT1S/XCa0FUlx97JphsQ3qXQG7zRNk8abezgEAWlsYR75qN7xt7XxVtrL9sHFyrcGWl4C1OSwRMaf1T7BWWVrurjTVtVhtA4X+XYHTZkC9ocBt14QVMgLABiaO+wMzO57b7XYeGHuO8ng8Pn/+3G0NACDGeHNz8+zZ7eeff+4+dr4WuQ/kNUBfrnSpCPn9K/2CxhDBFccM5l7XDIxLLlsRVU2kioibX24ktKqq6Sbm2zLRzsb54Pn+HXO3fEfAXgO7tdPVRSCu16MOEQO7mXYrpUzFqaW5teZ8s/fVeDifHh8fQwgMiPBUsu0Bib+HiE6nk5uR2SpjxdVCfHGKWbW5m2hVjFt79OKG1prXQphhKU1VL+cp5yzNkJg55tybQIzh+tFvUyCsNuC1XgBgaStfytZMeVG8gJ5Opy5lr6Df6pAAwAxFzKnQeZ5FLHVDSE0Qcz9EM1MtpYV5nudZDTnFALSFH5/M7j+R/zNbixGu5hHi4trjz9q5bU9S//Vf/zUAfPjwIcaYUx9zcsuYmNPlcnnH712HfXNzc3t7GziV0oxw47/NzHng1CVGEFr8rQ3UDAHtMl1CCzGEHDjGSCEuc4qRiFuzu5sbVbt59iJRMODH83S6jIjcDTl3Q787pC4LweH27vF0Gs+nKmpAxkGQmsIw9JQyGFQTEpWVIRZRAHA4RvRxq2VDbxYAhl6TBGCATJg4WFzMgkMIISEnQhO1ZqrqLQ+qkTQRw7nKVEooJXd7U3X/44VsRPAut14VDUYA+vse1/em+T9SRfDTgVecM1zV0FWVZtpU5nmuFcU0BvLAMSAxc4hp+5MldcKcc7flBfph/9lnnx0Ox8vlklLq3AyT6NmzZwHhdH4opUS/xbVO03S6nA3hPI4hxJjzbtd7VqU7HkOK73d7T+mO4zheLimFy+Xy7Nmzw+1dv99dxvlwOOwOR4d6t89umHzG6TRNgeJuyFJncHxmixg5BEJgkQZGZtaqAjYKATkEwzxgCDGmDACtad7tcr9LXU/kjacWSvwTWudJ3vvPDQV+VPn7ew/8iNYyMy90QIoQIeQOEELMNOxbnSsxI0lIWho0HHWcLvNSKDpiyBRyyH2KOcQuOTO41GUyeX+anPpS2uOH0zSVubSptPM4J+7Cbv+Tn/75rt8/vnt4eP/ufP/hMo1v/n9v51YF6fbZ8+Oz53/73/+7Z88/v/3sFRDOtXlNk5coAVJIOQRQmZkJSbar6lM3o5xP8/kyPnx4fDzd18vkGpFg2OcBAFLqKOV+2FHK3W6POYd+zzl3w74b9l3Xhew94MHMgBDNO2huN/Hvh9T/sKdm9n3UZWZXnd7Q03wAgIi1NkTaWDSvDHHqyPVwtVZP/G0feA0UNkTlu8v1GzbqDj5NTC/51utcLSxpOEM0Zp9NT/6C+JSfXSRrG5XlAIVWqlXVahUDUbOFD9MmWt2Le0OlKkpESClQum7Jdr3F6pX3oddG+Em687zrTP7q53/hkMWrKPb7/atXn/30pz998fln3uKs6zpvGbdxrgDgzunXjA4Beu8PvAodnw40AFj0yioOS5s0WYV9no1qrWlr0mqtdaqliZiZgDXTuVV/KLVKVfGYRBGKlLnMZAuvBgCqzQ1yzRRANw8d12079PHHUcUUCK6KRbyA2gznWmqt7+8fHh5Ol8vk/l9zraW1qRYs7H0+uq6LxFqL1Flb0Vak1DrNUion1NpO9w86DLvdriluDn/QQWttPJ26rqPlfGCep3GcACBwx8wAVOaqCpv3tYjUOj88PADqs5sbDuh6JFw9L90fFBGLtHo+ITIRdf0OkO8fTmp2e3tbSnmoFUN0PxpvJ2hm4/liojlnv4c5933fnFb0uVabAEC32/fdrt/tb5ocAWPfoVETmcp8uVxClSi5R95G6aej4A+UeX1vBdhQyKLX8ety/zwiQk/UIIYQ7u7u/od/++/Q4D/+h//1cDy+eP7ZixcvjsfjMAxTqY+P5/fv7wHg9vb2Zz/Dzz+XEMLpdPLMO9Fi2LTwwSJmYZuqiF4JAOM8+eDBfohdphgUzKo9nMfdbjfsdnfPnx2Gw7/+N//2w5u37968LZcRQG9un+1ujsPucLi57Y4HIGxv3jbAotYuZ9UWUu6HXbc/mBvyq9am7q60zFxc+n6pmgtMdP0JvCGBL8iKhIkQ+34fUolrrj+FGEIIhloqqLnReuAUUiYxrRUIt4osVTXEQEzooNPIPuL0cankAr1SA9qKCmjFBt/fCf6UjPGP0iBuCziQbG3iiRsrIEvPHKulOOO9j3EhvREul8si8kgppS6llFJ2YPfVV1+19qvHx5PvLiGE2+MxItw8u3v+2fPI7AKU+/sPhvDm3dupFhGt3vPjeLi5udkfD5xzSMwBrdV5Gi+XyzTPMfLPfvazly9f9vvDw8PDN99+9/bt26+++Xac59PlMo5jDHlLDL18/tnNzc3tcU+LE6lJKyKCGUS8L2owa+M041xCykQEolKbijlAaKpNrDQpZW1BdtW9819avvfT4/dTFR5dLaXwzMRsTEQ0V5lL806b1pqITqXNcxWxWqW1AmQsnIQVRCFh4I2HaGpYSmsKRh/enxCpXFoIaRgixzCOExmeTpd97vvd7i//9m+nh4f//J/+43Q5ffvmbcgp5O7Fqy+ef/7551/+hGMutY1lfrw8GqFJm+dxLiOAxoDM2HeBOKyWmAAAMfSirR9SE0Iepdk0V5UakZQ4qoSQQswhdzn32KU87ELXU+6x61I/5G5IuWOO7h1l6HV6gKhmtGQKflBxwO/dHlYCDGCtFdgwnPMBCx/fmgdUm4zdQyxPg25E3fUXXaO9bd/ajo3Y++RFW7PD14TT9cfix8d1CQjRsjS5ZBBX3z6ApQOyiKg+FU5ueHFjAbdFQFV5MUF8MnyxK940peQr3tpV0tsrB1W9v7//5ptvpmn6yasvbm9vP/vsM9/+x3FMKfgOOgyDW++uHasWOOKnbarlKhFsZp6Nhj8edKmpKqi2OpdS2jzP02W6nKf5Mk3TPE9a5iZlKvM0TRtAl7Xdi5ltFwILk9daa+556eSTl8d6SGBmscvH43F32HtG25V5jr9LW2wi7IkJXu65G09++PDh4eFhO5NNR+gRhccAKZCUefk5Jb9FZuYRiH8XM29iTX98tVZUXez3YrS1zgkRhx5TSkFsrXrOgSNzdGOa0+liZg8PjyFw1ydmrqX4yW+9qv2m5Nw727cNiZubm/P5fLlcHPLWWr0U1Jo6PekyO/+ovu+Zo/dFdnAvYGamYApYpV3GER+TAVGaQkrV9Hj3DJhia1vJ/DbLrqfe70WH31sENgUhbBPKRwIRxZT85ohICOFv/uZvSin/8//j/xlyqqV8+PChlvIhhJz7cZ6Grj/e3uz6oZTyy7/7xe+++fbLLz7vYvIHKiIhMiISgz9BL91mtNaKSQWibrijELrkPSYGZp5rtdY4RS8k+Pqb35HRzc1Nm9vDh0fIqqrdbvAkb2utlaaENzc33X7HKV2+KeeHB35IhhSHru97Wt0x4cp43zt22tqlYilyMkFVNBdhEwDZUsIfyCIhMQoAROIQKFAkQDM2UTRmshBzSglFK7IhKaCIqoue19u/mKkg4NIz7I8fP0D8/0OawmzrMmySHVUAqK1xiFUe51oVYJxG7NHMpnFGNCQay8wpppjbPKvqXIquEhwz2+36aZpE2y9+8Yt3796l2Pkj6fe7w7D7q5//+U3YffnqJylERLtcLiGl0qTf7S/T+HB+/Mmf/4xCPN4+y30/DIMyEpHWRkSuUEwh3j5/9vmXP3nx4kXf9yGEd+/v37x7++bNu9989dVcqyG6jiRS7LqulHYeL133F2nNfGmzJu1UT7vdTlVjTPNc5qkQUVsxAaoRsCG11uZSVQGQL1MppXXNNg50Q/n4I9d+/rc5vg9oEdFAvAfiNTOkCgSoKhQYmmAIMqMACKCjPRWDtZkiMyuZmdWmBgLSmpCCiTUMvNO9NA0cxWSeqxq2Vs7jaAqMiQlTygbYmn14OJERPaMh5c9/+tPT+/cPj49/93d/N5shMcX48idfvHj15fHZXRV7uJyb1ksZFQRUWmtFSms1CcXIIRI04SurjhR3yGLYOAhSMCRVELFAyDGaYYyRU+x3A8cYu4FCwphC34euHw7HkHPuBwwJmWtr4DPiemyAdwj+YVDgEok8rYDLQcAOBoBYajNRUEQjU20ijESAjATE5/O5zqWKunwNEadpAoBaq2c24eMdCFdNz5bSvSr1ha1iwNaUsZ+PwyBRbQIGvJUj2Mr24VNm2ABs7bYJcMULbonplX54YgdNnuacqqoIqAu8ycsVwYyREBHUpDbvKQxrxhmvEoKwGru4dY6XULRSp2n69ttva62vX7++u7v77/+7f+Oiyd/+9rdViidMh2FAxK7LIosQBdfss6E6TrqeU08L5vee7NNLV547dZrGcTyfz+PlMl+WGg6UNpfFiV9bAwAKLKYyTdvAYEZPxI3jkn4VRDLqGACAGER12HVO8MQu5xyPx33XdaqNGVsrADRNUy0SQhB17tBE1PFxrbVM84d376fLeP/+Q2vNELquC0QE0KXAaIEgEAxDlwKNKqXWlOI8T26mDRtxxVxKAyBmmufZMdk8jznEy+USY2IiJooxttWu+Xw++01urQEuys6+7x2ivX//3kzev39/PB5SDrVWNPVB7n8+DEMpZRxHIOYY+iGrNYpBZ7i9u6utDUOHCNM0+SAJIdRWnUP1RnZu0Hg8HmtbRjUxtdYwRGnWWhNTUWhNL+M4N+EUu91ukJtaJIaPsurwPfz3x8Hf1Qx9+tn/G0JoZWGCW62bxU9K6S9+9uf3797/5MsvH0+nx8fzWbVcxtR3gceQInXDrh8CsdT2q1/8UkS6EJ89e5ZSKKXEQCYK+GS31OVUyrTb7abpghZVNfcdp3izP2wd/BYkGmMppVa9PF5yyDe7fbtpX//2q9QPDw8PN7fPdvujASHHcZpDn2PKAfHVlz/99s3bcZyHg7a2RDWLoBhpMRtCBoMQPaz1NUF94qNZVfGKDwNdMsJGYBo4I6uyGnqOGggDAZKiaDUEDhxzJo6ELSI3sA33O89NnuYxALClCdFHlQAMALSsa478vF0TbP/9L0MLPzwLuEG31lqt7de//vXr168/fPjw7u373337XSmTL/f7fsh9FznEyGY2T7VVrdJqW2I+RHx8fHR4/vXXX//6t7+5XCYRcZh18uKsPn/3u29yDIfD4dWrV//T//Q/vfzy1asvv9jdHhXsN19/VUrBwBzjsN8db28ON8fzNL5584YZ9/v9PM8hpH/37/7tZ5+/+Ku/+itfmv9f/+//5f/7H/7jV199NY4zMt/d3R1ubnyFPT+cx3H8xS9+wczffv3N8Xh89eJ513UpxMvlUue5lLLf73ddF+/uQu7GMptZqbXW2ueBAN6+flNrBSMO6bMvXn3505/EnPl7Gt5/wVSgPTkfLQchKiyKfhUiM/A0BLuMPKXcm2KZ0aAsdpJyvH//ngiQSLQKiJnUWg21tPvcdV037PfHA2KR1qpW0b7bqwIahZDIy29kSXEah0udg2EFGO7uPv/ZzyQEMY057e5u036AwKK1SqnWch8QnfiwVlJrhdHVUeSN6cvTpYZWrRQRg5y7/eEmctJaEnEKsUs5pa4fdiF1GBPHxDFwiBxzTF3KXUwdhaS0Foc5SrtWuf2gBcEbavmEjRNZ2KB5nv/u7/7ul7/85S9/+cu3b9/mnFtrrS4VAAvrEyOFBb0BLL3+HOH5ezZuaft8uDIOxFWqBQDbZ9pqTkurmYuuNbawbnKOtJ5u/MeJ5m2D8StzWZifHizrFcHTwtXWfjNP5wlX4HV7xX8OS93x8iQ2Ixi5cpN2TtRhVgrR6b3Hx8f/9J/+0ziOL549//LLL//N//Bvvvjii6aVmWOXF9CMH4katy+FNbF7/fiWf/pDS4cZePtVtPCxY5z/8/YLkVcVePeap8tf/4ScF9yeixdGzPO4Uingr/jTV2u1zk6ShRCmaRJZdFGwSiTnubgzDhExRd8UPTnuCOzu7u54PF4up1JKzjEEevHiWUppmsacE5nVugCpTfPnpXvM0cz8cftD2e+Pqu3Dhw9v3rzJKd7d3T1//ny32zmkiBGHYUg5ns/npktd9jzP+93B4455ni+XKcaw2+3EE0ClbKPREXat1XNZXdeV1rzeqF39UGtVbYgYQ/AepFvO102hS6sITIGZMKScUpe63He71A8cMqdIMXRd14W4OxwON3cvP/8Ml46McWNhvq8W/S878IqP92Gw5awShxfPn7/6/PPPPvus1nr//gEAKqmqEpWQUgCstaLZXOth7dFlZq5tJbRSZiKap0oGMTKgoZmu0klEVFyms0dotdbL6TTP8/k0mlmXuhzyPM8nha7r/vZv//a77767f3i4f3wIfb4LnynYWIrVudvvmgo2MbNFXC4yXmbcB77qegIre6WLvcBH3a5NmjZFEzM1UVMV8yp1xcBmpAaqTU2xoREwc0xd4A56YDTCgIhKnFhAzbu5iIjUIkgWDNFwye3oJ88A/gT4/l92/PCmMNvK4ivCNE2lNK8QPI8Xkdr3PXEUQwyccg4hlFKmUokEAGLMyERETe3xfK9g03T57rtvX7/+Xd/vEKHW2QhrnXPe393dSa0K+Juvvj5dzv/j/+5/i0xffP7qRW0q8OF0fv3d21KlqaWu74YdhZSSTNNkS4WjIOJPf/Znz549O97cXcZvP9w/vn7z7v37+7lKae1nX37ZDf3LV5/PU6m1InLqu69+/VUpxV1sEnHf90PX10UX30nVy2VKXdf3OwWaygwgLuw1orm01iQEUkTmQMg5dxTCNfOHtpX/fHxv/1nBwu1sty3Ef0UAs6t0qV84AHqKzTl2I6TAIYaYNc4pdaAGJlUamsTIIccyZTdSLGV1Hp9bbXy47aRqKzJNJYSgBgAUyJuRAiiaWZO2oik0s9JmbRIAiUM+7Lt5Gi43Ysoxct8r4dimqZRLuShIyqwkDMxMzIkbOJMPyAakVw+pCtVml6mUJobc90MKEQEyhS4sO2JMmXNHKUFgQVKARIFC5thz6ICD7+pmW5p89fWgZaj8UMc18+f4yW+OAzhff+/v77/77juvWGQKRiC43HsAcBc0XdN5dGW8jFemLZ+wgNsg2UCGXun/Nm5v28+cBrClOMMrGpbM5PXVXKO0q+9d4n4n9fXJA+UjbGcmqrKlmFeA9yRVREQiBFAzQAx+mXbVchcAvMLD+RK/Fao6TVOM0b0eVfX169eRw9dff308HsuldF0X4tBElm0PDBX5uocyLewAAFxDXliFFfqHvcLVGnlXlVUBGcNS8BtjRLA5BEBQi749z9Oo2rCZiGAgRPReGhRwnuemoqKIiEwxcc6xSdGqIpWImKN38EM0NallkpQIDUHLPNYiRERBEVFKrfNcpllVEwdI5MVd0kqZx1bnwF1OYehyCvz/5+7Pmi1JjvRAUBczc/ez3HvjxpILgEQCtTWL1WSL9FDmYWTmoWV+bf+Kbs5Ds4UckZ6pIVgEC5UAMiMyM5a7nnPc3cxUdR7U3a/fiEwUUEhIs2gCSUScOIu7uZnap6qffjr0J6YsNbZt26RopgielRN/zAgWmNy/ipy6tkPEmkvJwhACRm8sJEIEOAzD3d1d0zRnZzsi2G66ccghJQcfOec6dSGK3gxtzEPfH3U2NhMFYU4ROgZlZrHaj6citZSxTr6NIsOQBwzYbrqai9WiSoTo5FTn70lRIAwpekyaKXIMTdO0m03bblLTNU3HTUKKMTYcQmhSarr9fr/b7bqui00H9HDy/vH4z8zwsQeyGjMvWK1pmvPd/vnl0+vra6cBqGg/jG3bxsigojVLqVfXV234xGTTHw/3TJu2iTE2bWM2CfoYSEqh1tq1jRrEpoOJejhphocQ0KBakZLHfig5m1miABwY2Ey8oCLGWFXuT8fNsEemqlJVcq2CoGAKY0rp8vKyaduu2xKRM1cJAI1w7irklkfmHuKocw8iVSA0QxDP0U6kJSNFYgUDVKvTOaYAiGQciJGIEJyFoeKt/SIqTZGynDMCpDAxHKY2cGZTcainA9cO22Oz/3vigg9rhH38qURhFsPnOY5hyMMwmAJzDCGJiCVgDEAhhARABQsaIHuk106nUymja0qXcXj79i0R/cVf/Nnl5eVxGG9vb3e7+//Lv/k3/9P/9P8sY/7yN7/5n//n//lv/+MvPv5f/u3f/M1f//Vf/83ls6eXl89efv3q9eu3ISQKfH5+vj8/5xDG+9Fd8OvraxctOz9/cnl5qarH/vTtm9ehST/+7LNnwxBj/Ff/w7/enu2fPHny+ts3L1++fPGixhjPd+d9399cXR+Px5f5JTN3IZ2dnTXtpHd1d3cXx7I524UQWGrTNCklrWZmu91ORIAZEd9dXd0dD0swA2Dq/WGPo/f/bY2JBP0wcCq7AsSpKzQAIwATBqaYODZNt0khxkADgZUspRDa+fm+bVPTNH2fTuOplGJoIRIZ9f349u3V4XCIsXEfQxFjaGyCgOiceIcorsnEiEYEAVk7bBpsGpOqIYxSKY/3x8M4jn3fE5sBVauMyDQnJhx/zgnHJ/OdXd/cjSWPRV2ECijEhpoQtqntUtN1HXPg2GBMGGMlNqJKwcUxOCTmAEAKwoCIbGrz9iUAQPvhq4PW0axlEeqqfmIJbqlqLTNF+nEZL+EUCbNVrzn/8xIsWUDhjOQexdXWobsFAuJcJbb8on9ogapl5sYhoot1L7ezfHZO7cqCMmfI+wB8CWj5/vfmx+bQ5oI6V4jwIcVs9gCCPVYns2YyzlIs/oXDqb+9vf31r3/dNM3z58+fPXu2b/dhMp5ehwjwgYlfojLrK3v41++JDU+RIVBAIuaUkmnbtimADE1iwpwHUCSGQBhTsF1Xa5VSHqqAkRCxSPb7lbkbigefPAdKNqkGAsB0fAYXlHaF17CkgKGK51vXbEsQRTVVdfUsMpgKiUxVqqjGNtSaywiIMvZZVXHqrltd6Ge73W466LrO0Zefr6aT/DIRgRGAhJCaxgDAnflxHD2Nqwa5DEVtt92nFOd4c/DiD8/m+3zWWqtUnUUN/dc5YC5lGIYYTcAoJGQqUhfpnJRSjBxhQww46+/QXE2PU3myiup2u8fATdo0XdukLcUQQiIOMbVpsw1NOjt/0m42m/0uprbZdFVsaXdLq4qQH+Qo+cAyTKQCYA4hbM/2n3322VByLeq1mKfT6Xg81lqHU39xcdF13fOnz372s589f/7866+/fvfuXSllt9+8ePHCV9fhcPCpCCE8xfOU0ma3BwBmrLUiWWhSJAa1OMmAoTCFkFKIaNB13X67q8N4e3NTtaSujSl53fFpGEJKkSnnLARSreu61LUcQtN0fluTxfHWOGbLplZX7REhm1IQM8kSgS1omO0xGoGIAzxljiZqJgyMiLXK7KKqqYqDSET2bu/eGjvnAKgpEwQIS73H75W4J1vzz/8p4weDgMuZscyg+wQXF5dd12WpWaoiMJEC9GNRoBSCAooYA+ZxarBjZtWqiITYvHixvbu7Ox7vz59ccKCffPbj3dnZN998e3t7fXN3fX3z7ubm6nB3HEs5f/K0H8tvv3z59Pmz46Fvu/T82UdPnjzdbPeiUIum2MYYpdYY48XFBQAcj8dusw2Rz59cbHZ7BTwe+9/+9qt2s/nkk/1vv/qyqn777evzksecb25u3169+/TjH3300UdlKO/evXPhymCccz7c3rRtW3JOoYnEYy0qgExASEQxNlU163A8HEPTyDjWWg+Hw29/+9VPf/5nOWeaPGavM59iFf9tgMD10b4KBOq8yFdCyjaVOAEAIAEwIANOrFtfTk0TjWC0qlUAjQOFQBP7iwiZAnMKCQTKkE+n06bbnl0wcxCVwEZI4AEtUzNDsWpKYAZCwFaFgM3MOMTtVsfREIsKlqwnlZKHcYgRiWOtOauGkCaFCxBDBaeyFV0gYHGJAe8VycQcGgptE3fdtmtbL4SHEI25AHq/oKq25YZCwzEiRyCmSbWUzQRsFvN9QAU/ZDkwPPbiYCJuTk8whIDIquB4yyHgTMXjJVFrMKG99Xfaqpx2OU5srilZEMACnsRbNj3uGmezKsqSdJsLCGTxK+aU7kNdCKyKc71xXJ0bDsFDV7cHSLrc73IXy3/9C5fQ5nL9a6y5ILMl/OnvXHCnT5QXIkARM7t68/bb/dmrL7/qUrPZthwC0lT0jR5qnGdmpgQ4V/wPfrILtgaimBisadt2qIWZVYR5kocJgUINJQ9UuSBCrej3vkQfeep9InPjOxeOJgIyVVViVFUDVTMogm1jUss4IFAZ+ixaKiJwjLHkWnIuuZhZGaNWCUxlGPI4WK0xcJdSEwKBEuiQh0psZIlQBcb+WGttUyciIgVApyIkhZRSKZJzzmOttc51JE2MMXCQUhHRA7F939/dTY+sbdsqOgyDoWw3u8Ds05VSclGwYRgclHhSq0oGnaSSuaKBGEipNZfBCKFClUzAIqVqQQYVQbAQwrbpYmKtkvOQKwEAx+A09FpryaKqu90OA8fQNl0buMHARAGYFV38KC46O0jvUwKm00TNzID/sINkoqDbw5pZg8iHveBbFUENY2pffPzpzeH49TffHN7c98Ox1Jya8OTyPITw9Omlr5O7+5tSxzrmtm33Z1uHy2oSCA2hquRS1Kyo8ZwJEwMgdFKmmXm+hZGamLRa17WMoZTS90fTOtwf312/vT/2yCBabu9vXn3zdbvZPHl6SckbLFmF3LZNbDufqForApqqiAoYzGlf199DNVSzKgYKwESEk/PG3hR7CZAqKaGJVSMDcEqfWlURUSAx06KASoAhRGQ0WhxasaJackGQmggNlJdo7mQnXTHXd7w9sAB///G784c/PASEVe6PiDabTddt4yyh6ckKl3oqKeWce2ZGyv3g+ljVlIh2u13btj/+8Y/fvn2LaNvt9tnzp3/2Z382lvLmzRtkuru7+w//4T+8evWqS7unT58+efKk67ov/v5XX/725atXrz755JNPP316+eTZ8+fPt9vtZrPZbrcpJY5xy1uPTTrDukntfr8nol/+8pf/5Ve/+tUXX/yr/+Fff/rjH738+tXV1duXX38tJvv9PsaUc/7pTz7/+OOPT/cnZmakrut2zfbNmzd3V+/evXs39P3Nzc3Zdrc7P4spHY9HIAxtY4ZDzv3xeHd3t9/uneYCiGOu19fXp6GPTVqndf7bDQECrOrbp+GxGZu8MX8HAJiamNbqOXTnQBsRCYOhKkiTAs22zyMNDrhzzqUvZngajrqXlBIjIVMTIzIjerNOqbWamNSKooUQFPu+R0UK4TRmQVJiMxnGUUFqJdBacs+UVHFJfc5SI0xE/XEopeSxLnd2dzgpGDIjhUhEBClwk5rQpBBj2zTeL6gSCWBADDEqp5hajokwTKLQisYEYIi84vr7Cvnh5WCWZ4QPZQ0PzR4dyvgt1zKFA81snZlYu4IPT3x1Mq3x30IwWoDgciW26gvi37NUiszJ34nbp7pml3rq1pbfQsRV9vmhUm1NFmR+1Ep18fgX2LRAPY/hLRDQnP44V8jaKmbJsxzdskKc7HV9fZ1S2m03McaEnHO+ubm5urr65ptvLi8v21273e1iSqZgCGZG8JAQh1VU8DsjBPRd5SDrpwBmYLrEbAMtGXadZjsgKqtGbWIppcRca511O1TBRAqDeW+kZbqYGSAQEQOWUjxntoRS/AJKKaZQShlLVdXA3mqi5pxLET+P1WQcaRyGcRxNNca46ZomBZcIAdGcByIYEcyk1iwitbKZOc3O+1PncVIs8ujgsvaIyNuZABBTDLHxqPDxeFywvfNGDES0khSiKcu/2WwM9HQ6EEEp4+lkMbGqEng9waRNaGZiVURclaCKBES3S1pFzRAhElCiGKMRIjbtJvie6rrOmXxgBEwhJKQQQuQUEaJ5l7EQXJNw0fQOMTJHDoEY7bHfhX/cUeL7+sNl9l54ouu6/X7/6Y9/dHt/t9vtrq6uOIRNCPv9/vPPP3/y5Ml+v//yyy+//PLLX/ziF7XWn3z6o7Ozs935GRGFFGCm/TVNk1IbQlAzETkOLgKlKUViE1NRs1qlVDQIxJu2IyRVBdFjf/r2m29u3l3d399XBW7bm/s7Oh2L6P7JBUTuNpvd2VkkRKKmaVLXeR0GAICoODHo8Z0uBirG6OEeRJwKqhDY08Bq7qOhICIQBvBDAQlNKpRsZAZioqoMEGLgSIioaOrSh2bulDKRlloRk5nZ+w/udzQA+CNDgPDDVgTDCvzp3PlnKvuX6T21ypDHUkrrYXnVYRgIKOc8jllVm02XUvzRj3709OmT/+6v/uKbb75pmugtRvb7/dO2ffv27durd4jQ5+HVq1c/+fTznOunH31ca/3yH359vD989dXLpmmfPn1GxGe7/X6/9+aGw3EggGo1pUQxtdudZwfEoI65qhJR07SbzXa73RXRw+n029/+NrXp7u7uyZMnFxdP3Ovy43+/P9/v93/22edPnz5NxG/fvn1X3+axXo1XTg0xJk4N54KIVfV4dxj6MYUkImpYiriQ6TAM+/0egc1M7VErgn/u471NJWAM4GphcytEXOMYRARkRAJTM6xVh5JZVQUQJsHNGBA0C1M+9bVorYIErgfhCZfIKecTGNaiJcvhcAKgdtM5DYspgipItVq8TRBhMERQvL+/V4Gm6fphFuOSejgdU2FCDQiSTwSdmeRaVEEVHIPiVLjHUKutyvjFqiHHwABEYIExzHBKRMZxRApAwZiVGJsUmoaabbvZNu2GU2PeSROn7mETKvMj/k/DDF6Hu5Zo1sIr8lXtCS9YwcQlFbsc+WvIuAC4BbfBjJYeUSDmZe/Z0gVvrZuJLfsCH9iBbkQn4o7/oy+rJZWMK86fA6QF7NpD3vYhNsnIMIP7BZh+CAGX+aEwsQAXCLvOFPseTzPDTEQ8cuzfs2k6d1ru7++/+eabZ8+eNdsmxBibqVsAEWp9iI+C581n5uIHz+/9nPEaD04PQmf8qOoS0HVWJxMR5uCib6o01Lw8REfBJiqmAKaqauo10kTgaQuv5wVRMxOty0OMTARePl5EbMyDFAEgkUIGU4q0CiLmMlq2Oub+cC95ZLCU0qZpU0yB2EQJDUxMrRZQKVKLGZZSiILjp3Es4zj2p8HB3+l0QmBakSnbtj0cjiGEzWaTmmC1AFqfe6dvllIAqWk6ZMg5I3FKU7x2t9uFyPf3t7XmnLOqEAMARCa1uvYWnLPrbaYNxGaSty9IpqkrdDYNxE3TVJ02gl9DSik2nesKAzJzMEIV0lmiL8ToUUnfGtM6NHN+3np5e1OLP2D/v7eavgcCThtl9usETMBi2+wvzj/9yY9T1+actdQQebPbxCaOZUSEtm1CuGya5mJ/dn5+HgKryjAMvtF2u50huoZrUcMirjbFjH3N7MG1qlayjDnnbCJm1vd56HPOuT+erq9vh+MJmJGnCp5SyjffvLq+vxlK3u33T55epq6NqVnoK30emVmLwszhwTm0bw8K8BbiA6vEAJiDgLH3WgS3LQZgREje18AhoAoBE9W+VEMgQCIIIXJAP+gXAyIiVQoVKCUjgoqgEXivv++r7Prg9X+CIvQyfmAu4PqvHjDXeW8QhhgaABCRsR/KmBkRgZwLCQAmwszbttue7f/qz//i448//hd//VdPnz5l5i+++NXheL/f7589e/bVV1/tvt62qRHT29vbi7Pb50+f/uznP1WBv/3//H9vbm7+/u//vm3bn/3sZzHG8/OLi8uLi4snLsVUpAFAbrwTeXN2djEMpzfffGtmw+lEAJfnF9tug4hlHIfT6ebmBgmapgnMH7/42Ltk3t/f933fNe1ms/nzv/yLH/3oRx+9ePGLv/3/lVKu313dHG5vD/ccQrvf7vbnAqZgXdcd7o+qar68DGOMoUlEVPODvpdnVfD37uTzX/cggBXvb8ZG37GuJzhoCBPNGGAS6ZBcTnf3w+k+skYyZgyEGqIAZABARcQYKYWoYv04qOrpcDoeDrFJCCC13t9e537Y7Hcm6jR8AHDOSikThaiIocLt7a0ZbnZnpZSqAgBSxzyCViBTJihjb2ZJNdeCRgAQOSDiJMyrKiLrtl1ajYI1TSuqCEZoHun0XiZaNATjECmElJrQdmm3i+2+3Wxi23JKU7KPgmMec6trs3i8GU7R0x/GYfjO7zEzZgL0pru4YK8lrflAjpnfb6sA2wIWl1jRckrhTFrSh5qMidjnX7VkSycVmFV/kQV9woxQF9yp67TpB5WMbnX98t4Lbc5MDHBWFhE5j8VWUcAlKrkE9hCxzrKxjib99aUKpJTS970LBdisLW9mMTAixrNzAhSR0+n06tWrp0+fpk3quq7rOkVgZlyFdmwhKn0IAX+PgkHEAKhL21e/4Fyn9hs5j6UUZiQAWtVHL78LfvAYZKkP7MC5fFtVcQ0+Zv0aZk7BK15BxGZmHoSABmIWPDXv6NDjBQx2Op28ftZznSFQE6KgWKFa8/Jc3I/adGcphc1mIyIAvVcTH4/HYcg557bxfrLTBftyYqZaNyFQJWLGLDXnfDwem6YikapybEoZQwhK3DShbdN2tyG2GFmK5DzWYgiKaNpGRGNozAQVAdR3ihP7p3S+CZggYogUOZBBzjmLNk2z2WxSigt1EuaeIiEEwIhebABsYGRGHCiEmNrUbbrNpttuY9vE2KgqfBfzz+YGxr97YfzusSyziaGDj2IUiOhR8LZtnz9//jd/8zdm5jSnmserqyt3bxDx7Oxst9tdXl62MbVtK2CIqHXiezgo3+x2bQrDMAzDcHt723VdjBwiAqikbKJYRGs+9SetYmZlHK+vbt+8eXNzdd33/bbdXl5edtvt2dnu5qaOZfj665dDyV++erk72//kp5/t9/uzi0ufdiLKtWzajd8IG0MAVhaomrVCNUUOGCjgKn2BiF73B4/3IM7WgWPwqikQ8hpHQQpgoMbMiQkRixUQEZtyF2qmVQRpKXRz9Znlwf0JWsE/Gj8gBMSHVIP5htdatYzlNOTD4TQMg3f1UbVIUVW1KgLqrA4aiZumOTvbX15ebtpNComMz3eXf/nnfzWc+m+//frt6zenw30T+dnlxScfPW+aDgCeP3vx5Pzs3ZvXh8Pp4snZ0Oevv/76xYsXr9++GUsOKW63u/OzJwKw3e1UFZnub+4Iw6Zpd5vtJrV1zP3h+Pe/+Ls3V+/G02k8HoO9+Bd/9d+d7fbObFXVT158/G/+x/8xhvDlb75gxhj5+YunF+eXapUDtm16+uLpi9uPi4owfvXVV6ltOpG+TKmruxia1AKAqDIzA1xcnP33f/0vPv74xZMnTxjJbcTiGbw31tb9v7YI4eTmupPqVZMAHttTmJxXACAjQFdddwqXAQBMJQ5IRKZGhICAaiCipY7H/nh/qKe7Mp4UhCKFgILCZlp1gl+IRhhCqrUOo9WSRTMRmNRAOJyORQrR/Zj7sT82XeeEGwByqMIEzBTABsldGxExsibmUtRMmhDQCioBaM5iQMe+r7UCIwONvWDVnDMZFRWrNuRcVmptkquqgZq76kgWOTRMTGCmxlhNA2JKqT07s9CcP3lunOJmgzGCqREJgBgYACF76GZigc1lYvSokfgfNxQYg6pqNQAg574YAEItEgLXWr3Z90SRnoGg6tShZIrDmbnY25RndMSKj1q34Up3Bldp4mWskQTNzL/ZEBuzizzLnGR0ArXbYVfEmOJWALCw9cymsg+YozLTfU/vmC7M0eGC9mCGjAvuXF50qAfVbbQCmpqCmlapOgFH7wTv0dOlz0RKiSkgkIhWsxTC7eE+ts2rb7+JXXz27FmMcX92ZlJS1+Fce6Gqk4NkDp1X6e9HZSOKBo9JAgjgMM6QGVSAWbPXNpqAGYD7PKWUFkOVAmhSqpQ5h2O2ZHXcl2NAAkSORGGqhK5mM0UMDANHx2ohRo4RDGutfd975WytEEJQq4GgmjIYgEkea615rpBomialwIwuFqNSyQCRyKCOLshciajWmusothFTQMylAOFpGIc+i0gu97vdTkxzLbEJYpqaBtDEFEDrWChwt9k442sYhhAC0dgi39/cnu4PT188B5Ttrt20IVDTRNJItzfHFKiM2jSRITATgQXCxFyriIEKjEPZUJQy5myMoGCB0TtGqKpV9YdhyAuiJSJTLFlSqzFGM5apLrXa3MiuiTE0abPdtW3bpI44ABAxmwDyin3hZDJ7Py78+wUXfEuax7yWTWEAFCKAKhhNS0oQDdF2XfvTH/+oCQxST6fTMAy0hYHD/rOzcehlVurxwmqyeafHEIJXYCdQYKQ8DDKCquYyBEbTCgZQkQCHOqKpidRcitQqVUp9+/rN8f7+V//wX453p5rz+f7s5z//OcVgtZShv72+Oh7u7o+Hr7/++uziHE3PLs4ZaQzheHvjlaDRjDBQYEOzYrWOYuIdl1QUjUQVmG2xS8yEREgYEAAsPERJbeLL6sRqQvBqQ1e79uc7dXCecymMbGZpahCMRQVVqtZAYaoKmKiQ6xy/1wL6cwL4rvifzXv+4bn/zmf+g0FAncuRljjqYsf9D6XI8Xjc7/eByCgQSB6rWam1VsmImLpNjHHbbXebrQf2D4cjEX/04pOPP/7m7u7m22+/3m63xLBpu49ffHR2dtG2beCIiLe3t95tnRhub29fvnz5+vXrYRgIw/nZk/PLJ16/iRT6vi9azXC73d+mu2LDeBjubm5/88Vv7u5vj6fT6XCMHP78Zz/ftt3r16/fvn17Op2enF989PzFsT998803t7e35+fn5+fnroBapLqQ+26325+dHfqTMp7GYaylyaPNlTFPLp8u4v7b7fajjz76+c9//ulHH3s8f/bj/2sDeP+EoQBkqApsCC6SQmCGUw5TTdHQQGnCgQpIYIrMYACqIlXKOJz68dSP/an2p3w6khVqIgQMBKRqIkSUiJRZ0fNj6NB8HAnQqrj0R6m1qlmtRauUUqQUniXKEF39zIC0YQptQGRmMMPI5HUPZqaoIqDqIsCGpsxsxFBrHb3BkbPN0MtB1nPhhzfhRN5pA3PAAKZaAxMgccCQYgwNtZt2u4fQQpOAGIinFWGoaB4IRECbDvjvyPr9IOO9KAIA2iTxbl47eX9/P53iZQp9OeRaIkbLrl/H6mBVwfpemPDDdDCtCILrC8Opj5ytv2R1qdPb1kHB5XpgVc+xfO36U8tPrC9+DU/X37OAV5wDjR4L8TjWopnnxmFRivHMg9el2kMzEgVVEbm+vt5sNt2mubm58XcSwVTEikirGI+t2uX9/g92DuMwoCxRwCLVHQsPTmO1gua1Vg/bZ0WdVFW16l+3PD71piOPy6gRkTwfjgzTBrGFRAsEiHGKLU9qhRPyHoZhiacuLTdgrnL131pcCFUrNkJGb1Wsk268o89J+mfS3Z1VhZ11LY3UOdPNHDabjfMcRCTnERFFJHDK/RAjAygREGFgRHTGPwTCQBzDrLDDgRi9pAwBTLWUonM355SSiKy2QlBQIG8RQQxz7bxNsWdVmCtVUaQCuTwKhhDadtO2bdNuYozA4XcH+f7ARfL+Zz8kpfmw2eUwhMDBdS7Pz88PhwPOfUTOz8+bpjGdevDknL2qWos8bPO5Zxgi1lqhgtNOSy2qimhaYFRZEAyaLOyynMf74+H6+vrdu3f3NwcppYmJA4YY8zic+uP94e7+7vbq9ubu7v5wuHvy5BxQD3dPJoJHLUTECG27MYtGCnO0GGBSJ3RhA3dI3N9jM4gT+ec9AyWzDug8de6vo/M7bSYxw5zfsMfKpsv36JzImCK4f3pQ8INBQJ4rj/zGFk70SY8xxu12e39/Pwx5t0N3hc1gHIu3P5JqIrVhqbWOJR9Opy+/fPntt29+9asvfvrTn/zLf/nXP/3pzy4vL7786tfH+8P5xX637S7O90wUOaA7gnkEgM1mAwBv31y/fPnyf/93/36z2XhfYHesA6fYRjOzPHRdd3Z29pvy6+vr66vXb16//ubm5gYRU0rffvvtf/h///sXH3+02+3+h//+Xw3D4MJdXuW+3+5iaHa73fn5uZm9/Prrse/HcXzz7u2p783M/6nv+0UsAGftft/ezOxC1p9//vnFxcUU9v9vZ3wgZ2igNJX+KkIAAlQ0nLoeI04xRDXQUsah1lr60/Fwe7i7ub+9O92+G+6vQWsXOZIxWiJCxG67m4j5qqUWyRnVmhDj2b6NIefc99MirLUS8/39XT/2fX9qmqZtu7ZtQwhGFIgBoGkjc0L0Ts3k9QRiqqou6FEKi6iZahWmSes4l1xrFTEVyFXcZC83zhyZYkBiDt7+qI0hRCIVEXJ+sxtHGkdCtlo9x+DaiWKonvOjRzbAENAn2avD/kADsQ4DvGff3Xyt37Cc/d5B6927d+/evTscDsMw+Lm+QECYDd+CitzSrUN6OLP91sjsvbHgrXXVra5qab08fIFQy0fWt8PMiyXVuVkRfIDt3kOHk6M/VwX62z68Tl0NhxR+PPh9eSJyiY8iT1frAsLM7OI1nskSkRBCDMGPhKurKwM5Ozs7nU4icn6+316cW60YwvrK6X1V599r5HFEskjsAdPlVHMZZ2sadEPs/EjQpX3wMoF+9FYpiAhIMEtA12q11qlx3xrcIweebk20Lg7DevLdKpqibyiAh/y7XxsRAapanQ9O76alaj7DVkoZxuK+gDfqbZpmt9vF0CzLI4S02eyIAhGFJqkqaxzrOJaiqE3T7Lbd7vwsNOlwOOScj0M/jjeBEzB82nyac4ZZD8iBaQzUpNQ2TZsav8wmBl9vY+6z1FJIpHghiKujL0Z+umUzBK61jqbE4KYsoreb0tPpRBzNzFBrrR5QCvEBMfjQJey64kisttL7a+D7Nt33vQ0ff+17H5/+upJ596tyd8jb3IGpg+9hGPzsS5u4fOe6lGEcvQONFw3oh79IROz8YCZV3W+3p8Nx7Ie2bQ94HEtxc/3u3Zs3b968+ubrb9++ubs7DCWP47g92+33+6cXTy6enJlZLRpC8H6CU5x7jl4BADIhUuIIc6TNL8MIjR40DZZtuP7v2gf2y16SBmZmILYyhvSg3WOwip2pKuFc/vV7cDz+yPEDRgGnP/i9I4JXadVc9vv9T37yk1LKb37zG0R0lV41yzkzo/cSnWZ/jjzf3t6695BS+NGPfhRCaNt2vz8/wl3OmYg++eQTLYrM41hDCF3HInI6va61juN4c3Pzy1/+8q//+q/Pz8+fPXv25MkT/zbKBEABebPZolotejicbt6+effu3d3dXUqp6RottT+euqa9vHgSQri+vnZbeX9/LyK73a5pOkB0W//u7fUwDIHo7nA/llxVFMGpBt44yCHgtPpTQsTtdvv06dPLy8vLy0tn9eLk8XmwZ2HW/1BP5v+U8RgIGioCPdAA8f2VbQJgUkvOuYx9fzgc7+5Ph7v+dKh5zDlrHiuZ1RGlNjGklAJH7JD5ISTggKOU4toKABCJKU7CbExkoi5Ci0600IYIDdlAY4wxdoFZVAkxxFhrJcWpigkQMaiIGQ1abdbzHIZxHMcJ0ijbXBTmo2kajjGlRHGp3oshEim5dkqpUkXqMBQ4cNVd37ehoeK6AryQuQ1AABhQgWjOtv+Tx/eih4mQCx+aMFUdhuF4PB6PR/dtaq2ma5XmRx0yFgM3R4l0bfjWXu+CsZZTBGZIt+C8NZLzfQQzDlvqsteH1mKRdVWUuj6laEW3WP+in9NF8xojLmhvufgFfdocBvMtTFPHcFniZ8wcOS0XDDPfy8xGGL0swBEPAPjEItnNzc1+vz8/PzeT7X4XY2QAFwn88Mj58Ol+34FBREgGRIAGMrVIcWWGZd58SvM4qkktZQXxJ6UevzMOC2v34a7NE+hzKTTO6jlOwn4PrOvcR8R7x2PybsssIkTB23ssldfL5XndsYjnzw0RA2K2Wmvp+56ZN13abne7HW82m9ube0fSMKMuv/52M7koAOCVyE0Dm80mhOChRDMbx9z3fdugkx/64chzmCcgtU1MU8vaxgNgnq0WEep7BGNARjIzLWJhap1siLWqiCJioAAAplZKkWJeIgAATAwARUcza9oNAFB4qEVYTwV5WBLW+2h6/j/UQHfOv+uVaSvNzFp7rNYJAB6+jTGCTf08aaYCRwoPAeW53MS30lKoQTxZhlormHpB7uJSQmAzK+MYm9RtN2cXF1LNGX5Dzn3fv3v37u3bt1dXVzlXJOq67uLiwgtDt21XVMgK+SLMOcYohgysE25BtAczAvjIUZxh3PtSprDSkAJ434TCbI6cHmKzOxHmptLOolh8pAfgO6HAH+yZfuf4k8SfZvyKRLTfn//oRz/5N//m/9p129ev38bIDIiIgxzNTARqVQAKIU3inKqllKt3N7VWqfX+/vZ0OO723dOnT372088J9OuvX6rqk59+DorItN1fqGot+s0333z99belFCCsKre3t03TPPvo4+3ZedN0ZlarljJQYOZ4cX7ZpaZtW0Q8Ho/DMFxdXaWUnj673G63n3z66U9+8pOu6wzURBFxs9m8ePECEQXs5ubudDr99je/qbUeDz0Rbbfbw+l06E/3p6NHvJcDLOe8ZH8QMca43+9fvHhxdnbWtq0L08BDNPghRfXPGQLOR+xMWVhuxQAqKMPEGJ3C3GpaNee+7/u769v+eBwO96fjfT4d+8NRS9aateZBcj4epeauSW3bpti0Ku54lCKT50TYNpvAGAMRGhhxDH1POee7u7ssVVUp8Ck1qW0iJ2ZkjqjStu1mv2tCrKaROLZNCEG1Sq2iolUMzLU9QaVK9RM05ypFVEHBCJlXjDcA2LRdSJGYiWmpJGUmBEPEvh/6YaxixQjigVLHTberdnZ5ySEQASEogHoYVY1nro/BZO/9RPhDy4PXhmlttdegZ8HTACBz84MFBTomKKUs0Godl7K5PmCJ3i3mcgqzzcjJFpm6+f1rJLfUWCxwECd48ZArWX7xPWs7rcJVABJW6oDwOMK3nC7ToaW25B/XdplmSrit2gYAgLO7fNRZ6HiBmziTDqeU7hwEVeIHwYQ57nU6nXIZ/v7v/95lSj755KPnH71gv+fVBXsF9BrI/j5DRNBccU2giEudey3IkuqyOdNaZwSo6nEL8hL4GboFYlgOQi/1IJzYn4jo3c/c7WFCmSoiCWOquUwLw1SlogEiB2YMoUnJzPrTSICg1sQUmAnRm1ATQghsTKWUXNRAAREj1+OpisWo/viapo2xadt20+1ExOu9zs/Pd7udB+RyzjrzOB12jOOYc2nbtus6VQNA1ftSSgxSa615yP3AhLVW141LKTVN3Gw2bds0TWMmzmkTkRijAlKtiAgIVQXqtMaYouQ+5wIAwsbMZOR2UCpkq1KtBg0heLQSVrLbyIEw4ByC9PUJzHMWxXfBlDv+Ph/vAVj8fmM2CA9/Xv5q8/8BAMfYMvvEun1wsZXJ3BH65CyHnQeXc85qCnXiDyBAl5paa6mmXjwHCKJFFczl9ALM3Qh94cUYnz17lkLMw/jsybNxHLfdJoQgWqoVQEW0ECikuD87e/Lk/PzibLfdpBgiBOVpgyMiLpKi0/9NLzoM9c68sxbjXF2OomZgBHOiHBFtKoKwxXXHqbfKNFcETvifEPy0O5hExKZ0kyy8C8TVt/yJxw8GAd+zSG5KzAwUz87O/uW//JfjOP7qV7+6vr4ejgenE3kfzDDnQQBgHEfTvQtvikjbNMdj/5vf/OaTT1/kPDRtaFPwKrPIAZh2uzMOUREKiUfXmaIrFe1355988smnn37qTb7dFpdSqFIIYdt2ifjy4vLN9nUp4v0o/W1d2z45O3cZAjNr27bveyn15ubGMfvt9e3d8fDmzZtSilRz59U7wTsyaJqGmRdb49DWd7UnKZ4/f77fu/q5w6FH/v0/6+FmxlODiku5/XvKRjr/1xe6gJaah7E/3t9dH+8P+XSUMiJYk0IulkI0s6zVEZg37c7jiIgAxMxgc+UCgBcrwExFCIEKcSVoYgLQauC1JtXUuBJBdIK2VmK1mBRMiQ2KMPuCGWsGUUVwkyS5DLnWMRc1EFUkIg4UwZBCCCEuN9m2bUgsZF4bGRk5YMCpuDaEQFS0lFxqyQpjvb+/x9SFtk0UWm5WstkADgQB2BBAwQCRfb38k7MEazy0Ph6WRJ7/lWaim6rmnJfuuqrjOq62vH8d84PVCqcPxjpyMIOJB5S2xpc+cC6MsMddUJdd8+C7PwaCK/D0oNu3hoAPMdoQ/LxxL67OfY11xb1772q9qtz5fw6LF3jhAVSdSSDrOhI/S6Zw13xrIQRmPB6P7969u7m52W674/Ho9zCH1nyeEb8rQz2tku8ZfhqZmajUcTwej6fT4f7+vgxjzjnQcmv43vzDI7v0iL2kM3/ObOrrPc/tw8KYFXKmalw//peHaFqJ1NHClPadOzE0TbNEg8yM55yymYnO6ptIIoLIKaVNt9tudyGEGBsiIgwXFxfDkGutftC4XzEOIwBstl3TdE3T5Dzc3x0R0Zkh3oDeI5SqOown1bNSsiCOY19rNpAQKMboIcAYudYHrDaOYwiaazGzWiv5LtMp6uOrt9ZaUGKMTWhCJEZSrevDwmV0RcRZGcgBfd/PRdCuJ5WaxpCQ2HfyY6j2j4zfgRSXf8U5svjeKnrwG5cvWW26Jefr5FcIXv34aBuuf2W1hdfxeGf9VpyTEut1iIsqOzPH0HQtc9yJEtFp6JFp42MYFLBt25989tlHH310tt35rPIsNQUAk4cJaCBeDwY+6bN36qqoS0EwrLb/MofLra3vbvnMcsGLzfHtMPMcEFbJgSXubj9ENffvOX7IRPDynNamYb/bPn/2Iv3rlHN++fLlL3/5y6s3rwEgj2NKref+berdXlXvb25uAGBSPk9dP5zub2/GPDx9sr+5etO16cc//vF+sx1P46IkGWIch+LRuHEoqrrb7f5v/4//+7/8V//6Zz/72Xa79SvMOTvXOHHYbjsmev78+e3dza93u/v7W5zbTDHzkydPmhBLKXc3tyKqIqr6+vXr4/HoQUREPBwOp9MJKZRSwm3IOY9j6YfeowjLQ9XHchKe4vn000+fPXu2XiU+ljX0h7r4/yeOiWVuAPiPJygRgGa1c1UDExCQUvIwfv3y1fH+cHN1NfYnzRlB28Co8uzJhdVWcu4P3IBKbf2kFG/QThNnPKBH1Is/YkRM7HNONZBBKD1UAiMnWddaTGpFtKGKaGXm47FrYlSAyOyFaqKllJJrMVEgBLWqUkfJtUqpBsREITac2oAQYkKOzA8QMHJgImIANNCas4GJMU1hllpdNK4fa19BsN/d3CinZrvHpkQRRFYno7g+nE7GacLN/1TjoProMT0YqYWB/thME6PUCeggonO61wsVH7PTFgMt8sD7xnksn1qCZ8tXrW398oq/Z0GBMBvKNQSEGWLC6mx7D7ssF0CPGYqwgoATK25WfbFVOHMNhtbDDd17ZwPN8X5VF9KbgmcOFNq29WiZa2aN41hzbprm/PzcuW5XV1en0+mjjz46O9v1fR9jDCnNp8jDHb33HP/RkZoGUMHAxtEre+7ubm5ubrRUkdpErrVqKRO8Npwf0IMhkpVkI06UTax1TuliIAxzFDwAgLMcA5M7/I6qfSEt30b4IKPoX7vdbv1RxhgNvKWeA6wpVvoog6bGIXFstvvz3W633e+JKHDi2IQkTwGHYfD1E5vGn2k+ZjPrNq0/CzM5Ho+n0+nq6iqE4F1AAGC/37vaaK3Vvc1xHM2MkUJKTUqROHEITGhGRE2MRDS27eQ5INRa+RSqagiBcZLP9FVRS3VVUUZ25pl5tTUQUW03wDHUIqoGlJE1sBOCcSxZTqfT6WRAKSUMMbiA/EMu4FE++L3t8IeOxcNczqhHUcD5JSml73s/ED2YslAj1nvfd8FUPOTqS6tyk3EczIwAkciLbFSpYh2Hiup1P2AmzEygk3M+DGbWNE3TEKi5j5ra9tlHz4Bos9sBYdM0f/mXf7XZbi8vL1JKASnytEoREU1xUtlC9XAEOi3dhuEUQgjJGHiCSYQAEDmuj+xlL/iqhg9MxPrFxaqY2Sw1PX18MTJ1llJ+9BiWqf8TjB8yCrjyCkhkqsirGZjh8vLi8vLy+fPnX3755RIPCyHkPIzjSA9UX9xsNl5YJHNjTW/1MwzDOPZDk/b7/fHunpm7bnt9e7fd7za7s7u7u9Mwts1msytjKZ//9Oc//enPvCjJHXQiKqVoqc4JM1UifvLkyYunz7bbrdsU54t4NHty4ks93B/uT0dVHYZBRXLOOd8XqbkfhmHYbvbgVDNmZvUogstH931vE99xOlFCCF4s8tFHHz1//nwiAhLBB74RfpcH9l/xsO/Ef5P5MDBU9kZnoOa9tFVNioiY1DyMfd/n06HmHqU0zNCmyNiFUJisDmCu4V5LzrWWWkZV5ZCYOcRjaNo2JmZ0ro/z+ZLbIPc7TVAtRTaLbMX9KzMAUwSopqAiKpXUSkQywRDrMJ5AVEsppY5gRAxgzlaBXF0Ympkie8+PrkHwvMf72J2IqpacM5gUDjUFAnO6vdRiWk0rGKqRqoLanCBgQ1ABxalPnrv6YlOHIPynOogLdFi8UpwjOmvHYzk57m4Pfd97Z89xHP1TXtOwRni0EuBdwNB7P7TE0nBmxLspfw8Fwgecv/UXvocLAb4Dtn5414s5XtDk8rYFgvhYlA1sDgbY1EGEl/tdO29rgLhs3gdzbxOZcilHtVXwQ+aGy2bW9/3FxcXZ+c6jFOfn586iW2ZYZ1VRL4n4Q73EkrOBuKcEc3A3pZRFzCaelkvTB0JVLfmBm7WGv0RhDo088AT8gcYYQ5ieGiJO7dqk0uPh8zb1TYkTLx9nFe622SxJOgBvC9nsdi77N/kV/NCdRVX1Ubm0IjAhaghhyb0sZ6rMYkY4NZzsVDWEA1P0p7MwdryGo5RS8jiOXqWREZSYA4emaWBFWqVZBLGJ0TEfMjFzEYVxFJEhj4HNv1YFZOprUlUTRUJkiNHMdO7bwhQFixEqIKoKKRnp93g4ZqZmQPydz/3D8fvAQfudYUJYRwHn3b3enmY2DEPTNBqDH3yr7fMQGGN4qPeaHDMv65mcNESAxEHxUWmXTa14ObUNM+/PSy06DsPY5+PxfhzHpo273W6/37sQ7I9//GMzW7TZF4rL9ATRWx5TJFL0lC6aO/BzZgCcuzn1Z3yE7dZjMW5r/LdMy/rZqSpi+PBLFv9WVfkHZ3d+z/gho4ALWhVZaWvhJBB8fn7+05/+9Fe/+tXXX3252WzAbBxHLxnp+56IOATHfJvNBpFE5OrqKkRqUjqdTiB1s01Syz/8w69RLYRAxN12++zFR+dPng55lGpt254BbDdnLz75+C/+4i92u13OuW3bMoxDGcZxdK5PalLNpZyGJ+fn+ZNPnj9/3vfHr776rare3NyM4/jm9TeEZmbX19d3d/evX79GnKqBAPF0GopUx3Z+KDqtNaT0pOvQIKU0DIO79U4MP51Oz57vvEnds2fPPvvss4uLi5QSIOrsW/s0rtbNP5ek8PcaFDMwVQMIBGCmWtQqgFbNbQiENo6n/nA8HY53d3ffvnzFzE2ITZeamCIhiGgK/X29O46n4/3pdDBT03o8ngSsigEAEscY0yyUjwiBOLUNA8QmgVouWWs1lciMTTLvwlkKznk6qcM4nESkZGaOTsJxETQxj1F5D1wg8sJMBkMCNNNAmFIgoiamEKLoo9gMgaooMY3D6XQ6SS5mEgN1bdOlOI6jVp0oBEpGwAhtl87OzkLXIUKpJqoY2HMkTGiAYDC3GEfXevu+VbIAFMcZrontZuh4PDp73TkS4EVLQA7siCg1UaoiwvF4vL6+/uqrr37961+/evWq1hpjdA4ZrKoomAOsrL+tqgGW+HeM0fOkfgxvt9sYowdpTqcTInZd50LKyxk/YzJdPGwAIIIlsg6rtmz2WGJmQVqT7+e9GVYBp+UQ5bndlqMQXlUi+1LRlQoJrNDkcpSuf1dnjejlwpbbAQA3R/66q0UQkVs/RxUxxj//8z9/8uTJQoyeTtAQOIR+6AFgHHsAcCbJh0/9+6IFtVbRIoCixU9Es00p+4Eo5wHmUBkiWuBxHGOYsti11pxLKVP8hogQKcW2bdp+OHoV3eXlZQpMRGQgIiGBc7+YudZ8OB0NcBizaKXASHx9c5tS2m633XaXUmqbTd/3b968a9u22+wocLvpxnEk4m6zubi46DZNrfX169eIhkxdsyWib779+nDq/ZEtzygE1lm03CXDdO4ufTqdjsejV36AofefQLSUPhERDujm2uPcn3/++e3tratgDoNn4Q0AQgiXT87NDFV56kpHXvrjxYJDzmbmKciYTsfj8er2rvbjZoOc4rOnz+/u7mq9KaWcTqemaXK2pmnStk2tAEDTNG2zQUTf+JOvVRU5NE1HGJyVwV5LxEFybpqGmNdPfWLdfBixW1mG7xsLjvG/zpP5KBisKtNuQgLRWqtTAL0op+s6fxx3d3fbTWdmHnAFgLZtncvrD4XsAfQkL85VNpdd0MqBus0259F7aI3jaKM1TZOaEGJwk5I57+F8GLKZ3d3fH/tTzvnYHzze9OLFxxcXF34BquD5X1WtuYQQvHvyAy0Epg4rk53ACceHECgkcnY2gNPDVFXVxept3nMPIG96Ch+wXFbmERzq0Jwx8PWjqo4oCNkREcxf8afDgj9gg7j1n1fccEIkAISLi4vPPvvsb/7mbxLTy5cvr6+uPP7n8XZVRTVniZmZi8VrlTHrgD2xHQNvTm1k2u42kXi73bUtM0epdurH+/v7ItUQnz59+uTp87/8y7/c7XYAcHd3V0pBtSnIVyoQlaEHACQrJSPa8+dPT6fDxx9/PI7jqT+O4/ju3Ts/dd6+fXt7d3QWIHhMAiGPU5wfCHEq0wRkalJsmmbbbfb7vadafMH5B50V23UdER2Px7ZtU9P8DpP938BwF5FAQdXF9AEskCEFUNEy9vd39zc311dXx+ORpjwtgoLVUhE0j7WMdRysCgE2IapBIZBcSISJvInw8Xi8LcVMI8+845xLk6dYAhkaImiKkauJi96agQkhmUkXg7VJSkUmNANwnW5DxmBkZooUkIApEhshYQBiIlKBGDgyRcYQiJliZKkPT/NwuBcwbnAYTn0/Dv0x5wFMI2GMcdN2yCRGiYMAKHPO+XQ6jeNoMcZFlZ6AVyj7d5vv94atStWWeJILkTjiGYaB5n64hJMan2v6v3z5su/7V69evX379vr6+urq6ng8Xl3dnE4nAIgxItDar33PA4ZVEw7/3YWjiXPiw+mzfoT7FS7cO1hF++B99/oRZXAdflj+vLxhwQfvXduCIJf4zcO3wcOXLB75AgoXVPRehGx90C74ElZ4cYl+6Wr4+QeqfnD6AkDE3W732Wef7Xabp8+fxRj9RQAIKSKip5LxscFdUnTftxhijGzIgFUM68Md4SquSTr1OjX33mb/YTm2EbGUvDwdZp4Q1SKoAYiIIfCy6rxq3nuiiAig9f3gl7Tk4/wU8MCnR4xqrZ4kSaklopLF9SBFTKS4wo53qd7tdiE5DpNalEk9cuNFAwi0hABxLnmeHj1yjMtqrDZn8JcRQmjbRkHGcXScoKZYq0P2Nka/wSWMHWOkEIAo11LHcuxPIkIxbLbbWmuWGiuuvRHfd02T/AT0L5kkIWNgAwMSMTV0g9PM41FrON99PyhEWKbr+1bTOmZhq06wuqJn0Krwa1mu6428AKMJFa1+3QcLKup6s8NUcW+L0dBaxZQCp67dnZ/NzZrrxdn5brfzem2dGwg9WIAVI2V56IDzVuAATIBTFbMt/t6j3OwjIarvNIDrNy/e4HoCl5+29VghxX/6I/xDxp+kItipS34bJU+iiyGEjz/++K//+q83TRrHUaXc3l6bTdg852y1eJ9v0QLi1ZDgEgCAcpeHzdA2kXMtm7aLzabj2HbbLIpjHscspptud/ns2V/8xV89f/7R+fn5zc3NzburvNlEDtvtNiU+jYNlFUQiappYxkyIn332GQDc3Fzd3t28efPGIeD9/b2Z3dzcqODYD24BSykKJmIw17IAT1kGxuBWY7/fX1xcOIJ06q53iHLn0gvTbm5umqY5Oz8H1X82wb4/fDACM5oRm3rpG6iYVIxo40lrGY/3/eH+/vptGTMiM1EAYBNQk1rGYShDb+OotaRA3LaQkpRgJQ9jEUMVq7Uc7u8Pd/cismnTdrtlPEcTrZOuREqBMZhVCAQmJlrLmIfRQCCIonYppsAKVlVNxetLzJA5TH28AdwYBGYkjm3DFEMIpQgABeIYKAUKgUNqa33o2XC4vxXVSkWk5FzHsR/7QWtBtBhoSE2z6WLatLszUMaQGMFqqXkMtcMEBEDeKgUAAGiq/gBG95T+kbzPYkTcv3Qmn5+1ro4LcyLSzXfXdDprFF9fX//t3/7t27dv/+Ef/uH29nYYBqey9f24KPcumdy1tcJVRnj5V3/9dDotLq9TrLwW1RNwXke1xM8WgDI7zQ8WE2CSfca1n/mYpr0+9WF1pC1o7CFHMccF/VOILlYJNpNyZFK9eWgW7JPptXtrhPretE+vf3Ae+K8oz4zvedLu7+9TSnvdppT2+/3nn3/eNHH35GI8nU7D4LPRbjxxGXHV3eT3HIjIxAxowDKDUTdTzOxN8VAqAKAREdVJF3qqQXHmvd/NEldjjrttQ+znPQAQIjBzDIkp1CK5DMehz6JDqQ8tiWtNXds0XbfbU0hAQQAxxO3ZuaoKoCIVte12u9tt2rZN3abvj+M4CthYsjNoRQoAcEjt5gw5AFKpdSyZAofkbdM8j1ahIgAhBzwdxbSqkYEhUGBG5hA4kkiptSKRgaLnuZmbriFCrbnWmrhldpF2GMaxaRoMnKXmfur/lKu2bWrbDXOxccijHI/HEFKMzVnsTuNwencDJuNYVJdEp8UYXRcnzEqBMSQMgYgDJ0PwJ+AQMLVN0zRt2zpknILZP3S/8PeQx7y5HhAmIsJcOaE2URwW/42IFjFktxLr7bZswGXPqiqooQGYORPPdNJeEAW0JQzJACAwCYw729LMPCaHwKltzui8aaKIGMiu2202G45BwcwbFfhOx4Bk3sWPkRBR1IgQAQmJkJmYQ6AYyDl/xApgJgqAygBTp421M7k2NevX5yn06jqfQ17sw8qgwRwnMhEFg6UoZJl3xN/d4OOPGj9kFNDsYa0s2DYlBgAddLvdbjabs7Pdx8+fvXv3TqV8++23bkknV8xzJWVQVfHicFfZQDGg7Xa/2bRdE8/OzrquO7+4fP7s2cef/Gh7ft5tN3msAnZ2dnZ5eflXf/UvPPvj59Zus00ptU1U1fHUtyGGQCnwpmvH/hAj//znP2/bdHX9pn3TOFeg61pPnIlIf8pt2/opOPnuCmB2f3uLzCE1yOQUQF9SU5MSImY+Pz9v2/Z0OvV975kRB4739/dnZ2fgz57/2VR+/D7Ds5YEIDYVLSAioR+qCla1DKR0ur0d+vu3r17d3Vx9+/IrAHr27AUxMTBTINOqVUuuZQStwcUmIqNJzjT0x1rrpulyVQKstdZcquS2TW37IL0hUqSyaULEUkoNo59Afd8Pp95QLVYgi9iaiImqVCmVAhsgTY3Y0FwRwC2UGpJpqdwyIoqUUoRyLmMmohTbFmAcHnoEv3nzrYLtL7aGFpk0cEUoJZc6jqa62QADUthHZmqo2bp/7xgGzJDRREEQCdW1eBfJUIC5q8o/4kAsFmrJd3hJZtM0nr1yK5xz/s0Xv3316tXLly+/+OKLq6urL7744nQ6vXnzxr+kbduzszMiatt2t9vVWvvTsMp4ypIMXeLlsI2WmsIAAQAASURBVKLTicjpdJo7tDIAuMqMo6umaVTVubOLDV0gF8zmcn2E6IpW+CgmsYoOrn1ueGyjF/C3HMY6168Ah+Wvi0bDGte+B3AXwPoe1PtwLChz4c/5TQWiruvOz8/Pzs5SSq9fv/Yi1svLix+Zdl3nOWJ4EKCpa6DpX/27f3qeEPfOH4Uf/F89SeJPjAARsXhCc85r09QZL2lQVfH0n3sUxCAigTmEkGZepZnlnIchn/rTHO80ES+C5rOzi5TSZrNZRKERsW033kS0lHI8HruuY46+OO/uDiJSi45DKXV0vYj9fh9TSm0rBipWSgEYEDlwG1iJeP3Q6aEG84EHFsLUpEGYzUaA6cTxpA1gE2M83ouMo5m5S6tWh6EgYjg/H8ch5+z0QfdwttstxxCtiU2txyMhRI4UQxRfHhPXwqsl3B1q25RS8moSBI4xckrMDMjmfSTNJmnoEBaFUQ9dIzPCP77wftixQEBblTotENCTXTDv34UNsnbAHnbQSob98XL2bQUigjP+IyI0j+NWM/MQ01RtTWREbj9FCoLG0FAInmpAo2WTejGeTl1kGOflysxGGBApMKcYQgixMYSqQPNveUtGelzvAbOVW4KCHz6OlSF6oCAvhmhtT5bMwKO64D/x+JP3pZDqYpu9h8GePn2aOHzy6Ud3t9e//vWvD4e7YZjSHE59qLV6b5XAyByYm1ljBLpt16bYbbdtu2m3u+3ubHd2/vTZi/3ZWQhJEbbb7Wa3PTt/cjqd7u/v+r4Hd/rRyEBFwcTUozBTl1EyuLy8QNIfvfwxIJ6GozcUcj87xmgJQFVKqQCMOInTi/oODMQhxpAix2hmeRgjh7u7O5yL1/x4CyF4ChgA6twr009L/aHduP9qhuLcJd372iIhKBIijMPh5t3h/vr23ev+dIRam6ZByWwhECSnYQIyEbvqQYwpMIKgCcKU6JnCwwBNTLDtVJsYKAYKjISziahStJ+UFGjqGJFzLnlEBkFChrGHXItWqSomSqps4LL+vjPFVNSQyYiRqdttGSAyZsSitaoCgDeVCjU+yFUA9P1RtBjk0IQ2tolJmyiVa5acR1fMMuXteeaUYqA2xbZpGJG97bIBAwoCIkTvq4wOqpWAwXuH/84owAJu/LDxF924LHbZ1f7evXv3+ps3v/zlL//2b//29evXV1dXV1dXfd/7webUeFWdCX68tllLhmWBQTST7ZbomtviJQ3nUX/XeF9of/4lS97WI5Q+1jZ3ytQ+xkDLv9KcflrOfp6VWdYz8x6mXO4FwJ12e+8n1n9ef6etssA2UxLhMQC1VcBjOSocPwUiZk4xej/MzWZzfr53SHE4HM7Odi6x4YWuSCQqOEvV0B9YDrKcTX79i7ycrJSfcbqjhzNpSoULwAyDEZGIVWwp1yOKhBhjaJomsSuxu2pmHsdx6DMyATKgAgIgh9js9udEhBQAEYhLFiICpIkyKFJFRa2KioJoPpyOAJDzMORRRKoYEcWUum4LxLVMQVmXmI2hCSE4yvIIEIDTYZvtdr/eF2ZzbTg6GWCKMXOgENkru/LQ5FApMAUWE5SHsM045tPpxBxU7f7+YAZttwkpYoihaTkkA6oKyQg5pLYzBZkFYhYPBJEByJCBmJgxzIBpWsmgLjxFgSmu4RQROQR8X4/tTzz8xxHRZlUgf9YeUXYI6H6Op/7WIcBlU0zTPoUDDQBk7nmNiIwEaIwzWxfRj2MwqLUKoMqcfPACDvRjFJE5BAzoHeptLEVVI0USiZwQ1LguJkvMSCmEoICGFtTTPYEpMgVm9m7IuiQ0zdm93iEZ566Ny7S4MbHvJMev8CJMfX5XIHKZFlU1fLCr/8wg4FK/sq4bX+5zpi8gMe/2m08++eTu5na73R6P94fDwdFSQCp1nAhkU8FaG2P0+AURdpsmhbjfn282u4uLi/MnlxeXTz/+5EdPnj09Oztj5tgkAGjb1tknwzBAkcP9beIA+41W2bQNVAWtZexzOQ3jSUGaGC4uLv7sz/5ss9mkJrx+/dpEnfPUtm2XNufn513XLYzXulQtBQ6cHHcAoQqM43h3d+ehxKZpLi4uvASk6zo3bS7H79vjv2UWoAEjKnj/0zL14AABK/3NzfH26tVvv7i7vr65eosGAawNTKoExghEhGpeHhGZkIAUUmRQ1Dp1Dm2aplSNZtBQjPF8vzUTQq/7fugH4C5fzUVKHesAAEwEZkQQOPi6qrWO/aQj4xu9uIUiUphOQf9XN9mllHa7GZt8Op2GIQMAUKi1xtRuhuERF/B4Nwz9zY1tdtv9ft91TQy0aZKVpFKHYVCwWGq82WwvOMkuxphScB4VzIVnYGrm82GIs5i2y2X9fuZBV6W+ZuYZWD+EUkqn0+mLL7745S9/+W//l//Xr3/963/4h39w8+0fcdeF50SVSBURJzboY47OMmxFi/FXlvD5wo5Y/uxvXgpW7KHt7KMeuAtig+8KeC0n4hJ/ghUPklbFv+uLXDAZrpLOfrX2mNkDczB1gYkLCPbw1fpr4bsQ4fpZOPirNHUM86fQdd2zZ88++eSTFx89++yzz9zgtG17PB7dssFcTcJziznXLlmm4B81JtP5NE9LSqnWpmmaYuZdP0TEE8He6dOX/ZR004eOfIthp5nQ6eZ90mbi4J+a8F/JVYVmpnwIAXHjlS4+eyGkGGPJIiIOI/zRO9/RMYSqEnrLx7EUUa1eJhxCwMClPih1q5I7F03TED2gpQWd7HY7Z+Opij8IxEBEaDElm8je8073lemCxk1kIhIEEQ4hBGKHPn3fu2/v33Y4HDa7PQQmjqlrSxZVzVUAoG06t/yIDvMmrcdlKy35U3XmevQl56vrIVjl6MRdAiBC+BMWCjxeP8sRj4jTTlxDQJkFxnFGbKWUwPRQb7Fyq2yl0Omt/nw5TbeKgYgIFBEFnGP6kFdU5OWZTt+sJiKuzM9MQKSlAoCJighFUtXIyT++/C46n3LBpoSGUFVJBAjRfI8/Ii/CBxW+67HaaO+Tg9f/XXDd+lPrYauI4O+q+PuBxp8kCjg1xJssBYJ3yDHL2aWV8KOPPjrc3Z6f7+/vb4kIUGPkNqbWkq8Xr9JbICARmSkHREQK3LTtZrvb7PabzaZpmhibrttyCG4f7+/vF3XKOvb96RCJVS5RbbfdENg4nO7u7k7jyRCaLjn1+PLpBQeMiRHx9evXt/d3WmWz2ViF3W7nalWn00lVNxQxcEqJAjNFIzQEMR2HwiJTgErEy6Ncm2Cz2YhOJYpd17lagdaqqt7B7J/zwA/8nini4uL3aIaooAp5KP2x5uH++upwe3u8vSn9iZm7piVEQmMERiRQswcOWSRGQmZSU/AGTTEBQLk/2hziChzMUKVoqVrKck6rTQnHUkrJAxE1ITJzJA7ELn5hYnXMIhJjZCJQs6rCAHNopE6SXeCueLBKkYhIalGtiOx8GBjzQDz17QUAgG3bmunt7bWBgInKdtO0U2BYioi4PM44jq1IKRlNTLSUgqVwEkBCBARUqyBATACTlLahAkz9ET5syryMBQb5cWszaX0xpm/evHnz5s0vfvGL//yf//NvfvMbLwRZ3rbZbJZwlxOwFoMYQqjlobYD8cHF11ViFFc9cpYTzueT566piOilKrMc7mTrlygszEUbsw1lXTO7AewxkR8+4OUs37NMi6yUt96z4FIfdMVpLhtfPjXf79SuYP2d67NtmXybX1nbep2TzksgbfmJ0+m03++fPXvWdV3bJo4hpVRnpWI/WRewu/7571sDy0DE5exi5rZtEe102g4eXRsGVWVTIgKm9bz5nS17wf9OU8u16touU5fLOSzksGC+Ncheg48YEzdNatoWmEDxNJzOz7ex6Sh7d3gRQ+Q4rQ0KYy3AZGrApAj9OPpENW1ot5tqgKUMo3iiiZmZg89qKcUZk96e26+cmbfb7fF4LPOgqSsMAwAHNHPKLMCM8j2BE2NE168VAoDUxFrr8XSqIlVkzNkxWRW7P54qcGoborDd7E8wFKl5LDYVpS71nsGf41JK7AhyDkuLmVUZEFGNmTkwhxQfEQHdK1iXAf1AQBAf+y3zVnr/PQDuUExVXDKr8S+ddaY7mgM6/kEHNsuX8CRFNCNCQHVOApKZTSxon3m3Y2rgoVpVmsvAwYuEiioYEyITMU++mTEZLnbGf9fXiRtzROTYeM4H5xyCiJN+Kj4owODsfxrMuobwXjXJ6ieWCfzQ+fRp8E+v0eTDxOL0QTe8/KePE/2QUcBloaxtt/e8Z8aci4ggWdNuP/74xf3tzfnF/u7urB+OzNy2zX6zizEgGSKSuQl+EHEopZipiLTNdrs9Oz9/cn72ZH92mboNEpWqWcc4tSfStm2ZLq7fvvvqq6++fvkqEf53f/kXT58+/ej55e23b2+v3729end9d93utmeX51e3F91m89Of/Szn/OzFiyHnt1dX11e3h8PhbL+/2J97nel2uz2dTpvNpmu3XdednZ0ZoSr0w3Ac+tPpVEfxzLLHsU7DAPAgjtCkBIhO+rm4uHBtCBH55wsB0cAQ5uaUAA9IkAyn+AoxMBKYgtTcn4b7u6tvX735+uX99dVwOpjUEKiLgVEJjEHIDM3U1FnBnpchA0ZQUJeKDSG0ALrVcQg4DmYGJn6G1DwWmVo1xBjRYBhPQ59rGYkoEApOVgnBTFTFrW2RIiEyAim4OJp5d0g0U6ugKiBoQUAMA5fCPIoImAIiATo9CwfEVYO4/dmWA776+re5cCkjSI0XuN9tuybsu1SKFBWkGBACmJSx5GHsT4f728YMmNrN1lUBBAhAAZUA0f9s9Puc+sse9MgfzI0pN5vNMAyHw+F/+9/+ty+++OLf/tt/++rVqy9+9WsPrvh55sEJL36EOZKHyI7k1hhrtpAPgcb3XGRHD+2mc7vspo1m2jgAeFvnpb4EVzllXBVwrC3sxNub/0qrApEFetpjkcL3EOE6oDUxq1ZFsgusXI6ZKXnktV9zFm+dC16b8g9N/3LAeFgLADwnICIm4uf6ZrMB1N1u9/Tp07Ozs9REYHImsX92u9+JSEoB5yjI8nM4Z3m/b2EgEZiCZ5Bj6KwLgU6nrZbi31ZrDWAhBJ7bYflQVQNc35qqEnoQS5fjf55S7yPsldSgCiIyjKPjLaKuSZEpSjURPfbDfm8cYootQgEg5ugs/iamXIuUyiGoSIgJx1xEJ5FRiiHGsc9q1dm3LvLnrdXczXD05pXvOWdTROYYGuahzF6irhiZgAQQzXozAV8sQDYpDzeljKBKBKDWbZq+7w+3dwqmgEXUDFMbASCPVfDYIbUtt5ttEZXeSskK1jWtoYNcrUSIslzqspB0YmgwInJIRAEJgNhFVTabzXa75xA5JERnB/9JxgrTfMc/+SoAAFN01sQSvfMssK763+Dc8wPmTeGrhVbpbEOFqQf69BPMhIhqqKo8/55aZWREJEQ1iy7pCgAAOddqSoAcAznAYyUiIKMITdeRUdu2BE6BSBNODYyICgSEOFG8DAgB0RB8xXpjHgQEREaamhl8oK76no/n43vw3++cc8eAD+lf+h0e/g81fkD8oR6vBXAJJb9/LVVDICc8aK2RuJZxv98+eXqx3W+fPnsC6L3dZNNsAJWZq9XECRGZYkpeDNoR0d3dIcaIwDFtUtqHuOm2Z6nZUEyHU990DTOpamw7q0WFu67bb3evAUH0cHcfkY+Xd+VwN1zfHK6uhuG4O9uZCUfCRBk1o7ZnZxfPnj37+OMnz78G5lrqWIrzqC4uLu5ubpuYnj17AQBtswHXGjXQahbUGo1I9/2JiEwmNYrx1NP5BQBsNpu2bT/77DOXLIox3t3dnZ2dIbKt0ugAALDupTOxJH+Q8R0xZedbzHvJzBAnELPat+r/hogADKt4+FSUAAJeMoGk/qWGblPBDLSClXy4zafT61df3r/9djheRxIhaJoQIw/9oeu6BA1phTqqFhWrdeLD1jI2zK6L4dQob9POjNu2K6Ubx3Hsh6EqAAFFVS0mhHj17g2obTZdLSOBgUqMKQYOBGYKWr3RuZpGpggUmQLSWAsAxJQAjBgBGTFUk6pKAIjAgQhUa0YEZkSnmRMYqpemLFO727XMdnmxx4mJjJJzxG2KIW3bMpSiooaYYgBtmI7390OVityKdl1bCeJu78kMZkZFRFDvDwvkbHewf4QtMrnXjE4qCiH66fjrX//666+//j/+j//jiy+++PWvf3s6nYCQvDK6ZP/UMBZV8H6vUzqsaRyCLxIzRI88bDPTVZ2rAYlO9K/tdutIdNIE9p7xMXo8xrkTOBe6Op6Ax21y/FMixXNG76VxeQbfOlcwwAchyXVOXGbBF5qrWNZ4dqE8hlmsdG3051llIipzi3dTNZ2ZdDBpOC7abAu1UcGcr0qIHj4WCaf7w6Zp371+0zXxl//p7+7v7//mb/4GT/Tk2WUIAQg97OGJUZuqlVehGpokRWCKkqwLEh8woaoyMQKBiM300BBi349McZQRTBGRUiQinSmDE/AFwYoAoALMMcVZhjOE1ISlk9txGFQ15+wkPEQmDGU45Jy3262INU2nAKdhlKpVVA0BI7FChVprCJzaDhBT2/V35TSMSkAwESByqYyU2kQhAnERzcM4jpkonDUtBQ4ciUjBxKxUjYkMiANzKIaigLmKKIiqmnPpCAjZM9iMtVZRrZJBDYnFxAA5hnbTyLGWUTwjjhQ4JKAw5tGQc1UB2z+5jKkpagx0e3sfY6NigZuQAPtSa1FDMXT0RsHbIEMMUUQCsv/PG4rr7HLkPLTddopEhmazPyPkpt1Q05oIIINYFomRkHH2v3E26g/Pf3n9Oy3EtCqnMQnPT44Nul0HdWI3gokCwESTVHSIbyp+2PlqcS4gz6E4IkJiP3pUtXgptzobctodDiRhDgEGZiJShWqViQSsavGGvByQKRqAoppUN38RARkW0UQzS5uIZgQYOUQOkSc+GSOFkGKc1MgNIDWt1/wFD1LCdOPMKGCICogcAiKiWlExI10Ri9eO7ocoEMAFHKZT1VZvEHmgUHu/BGKOiKpgxAIogGOR2HRShUOYDuNVG2gCBIA/viT8B6wIfkD69KjOpZpFIiAG7/0XiJqmOb84++yzz7bdpm2bEGgcx+hSvSBTVg4whLTZbNrYbbfblJonT0YwGobcdtumabtue3Z2RiGEmAqUUupil739yrbbnJ+fn+23/eF4dXVV8rAJSP14c311Oh6qVFDxEisKbGaAGJv0/KOP/jLXw+3h1Vdfv339jac2zs7OPv744xfPnvd938S21to0XRUZx9EQAMhjCACAgYdx9KNlLLnWejwez/vhxSefPH369PPPP3/69OlHH31UZ5ZN+q6F8wc5ED/YQMVVUve9azC3Iku2yz8BOBW04FwpNn/BhB1NTDKW8XR/c3v17vXXX9XjbX+4Q8RtF9FASx3zWBGw20ItdTipQTWoYlJVSgGryMWtiRQn1AdmvDg7F5Gc6/F4POA9GhAwc1YQ7XUYhru7OwdtNY8AsO1aZo5OdFIxUZh2ILQp4ZLaw2hmoMqe22JF1++XGR3MVgZNAzJHTikRB1UwNFo9y/OzfbdpPzo8d7ohMyIZM3ddt20b2uJY6lhEOABzKWO+v9XTMBhtRLbb7QYsbjpyjvIDEiK3GEsFncdiv3Msn0Ikb2PvEZHb29tf/OIXv/jFL/7X//V//eqrr7766lUI4fLy0uNSS2QLgRGRaerivUj8u/UEc+z1qNwBHu99eMgUzxtzhe2Wdy4hGU/hraN3D2tzHkuwUB9U6x5F+JbVu9jK5UWcD1ebi1T8bUtedZ3WWd6//vIlh7vcAgMvYHSx6csF6Iox6X/gFbWRPDdbJed8f3+vqsfT/fF4/PhHn4YQXnz00f7iPISARuvimPUlfd9Y3fvDi1PFAxKAAapz6kspqqYiDm+WZ0dTCfAURQYAFTAzf5HZFZciAITozMJqZt5FTWQOlAJ7d806dxcEADDMY6lqZljFVJUCY2UUJaKm3ahW94bVTKopqRkqOJggRDLAkmUYx3HMqhrCI369rkJT87QTIpqCOxvTspzj9TiFgae1IVoQkTkyC82tjZk5++nLBEzAJKYGU/E7ecQuRFIZ+jyUfHd/2ANODYRSk4jLpF4SkMD1SZgQiTZOTYkxpTTpKRIBwDAWvxEiCmmKAjbdBigBERoCgBMFFYx/sCjBg9oUTmrJ+N4CXq8xVwJfNv5S5oKrOLq/ToxqM4x5vHT9PRY4EvkEzez/QETZKpqRBWNhM/MoHSGRsQUxNLNglqZzgadiCzXnozNSQ5GZU4gEQPDQCsgptp5Sd8M9Cc0gIGK1CoscgQEhGkIkNnrQOsDVWO5lfV8AgLByHR/P4drEPVgPAsYARlKdmvioju29j/9TnvAH44fMQi5Gf8HFi08PwEwRgoUQAIlE2rb9/PPPu6a9vb2VMg6n080w5JyZ0Uyapkkhdt22a1LsaNN1283u4oyr2Lt318TBOcciQspgiuA8DiBELROt+Pz8PEWGWu6ub969fVNr/frbb2OpZRiRqGs32/3u7OwsxkiAL3/7pREycxP5Rz/+9Ob6KoYgZcSJ0gOIuNvtzs7OHP/c3R6c9TzxUn0fq/SnUqQS0Wa33eIu57zZ7zf7/bNnzz799NNPPvlku92GGEVEkVTf89e/Aw0CwB8TB3SP0L/4IYj/+F8f/Xl+//I0zcN5MNVfmXm+ya20gU312mZmOO1yVCMUqGJlKMMxH29vXr++fvP66vXrIGMdx6aJTezMbCij1FzApGY/PADJZ8bXjwPEUpy2Xg2EmRMmV/ZKACKplFQkKxgF5EiljrWWtm1SiOfn57rtAICRUkptCmamlZe768IkYVBrzXXqe2ZmBDrpg8F03gNMNw5qxEQhMEVXEEBif4xlpQuIBox0cfZkGAYTAICJ897ELBFVhuIdSACwqqFUy6R6OlG7zTm3vvnn9eG2aYHXC05a1s/6z4tXag8MtgBAIvLq1atf/epX/+7f/bv/9J/+03/5L7/yLrQuR3I6nZwLiODHvPdjpSWh5iRX51aSi1boI2sIAM55epxim5CWbxFPMcMMxZbrdFJRzhlW9RbLbcIKOdncukNXms/LjcMc/FteWRDbYpfWXEBYkpsrFAirXM8CYf3jy/nhnCcreQGs63z0+tYWW7++qRBCAPRN45EzbyzphRQL687vgOYuKcuErOOj3zn8s+tXPIELKlrleDyOp/7q6mo4nkop5rxksAWuwXzNnuAzMwlmZlWyqhZFBG7Yjw+rtZqoax2ISO4HRByGXFScZehRXkeKYno43gMSIlbJwzAwx8mYgG8TK2Xo+9EXAyKqVREJ3hMyeDWAlPLQu2WK6aKvK1CVUscqaX766jUDuR/MBMlCpNkhqQuCQUQDqRJqrYgWAqnGxW9Z6IOOI53zXWlqeOMkPwWLMZJAqbmUEhIhWWIio2oQY4yETlkkguCQyWAqYoC5CIAQ0VvaQN/3Ve10OjWpG4YhxMRtsywknZt6iwDSD5MvelTlOisOLKsXTHAWIyTQ6kVCOmd7mTAwuvwnUQgBCcgr35HAJEuZcCG+36HHA28IiohOsEGiEFgrigkiLgcTkBnh1LF3ikfMm3FpsgcIAAxEgBEJEQMHmIKcpmZVBOYulLDAUJx+AhERcHHtCB+YggFoqR3ElZTBewmHh0mcQp2ky3nqP0PuqTyKmgEAizEamkgZ0QRNgBBQp+N3Dvbjg1LgH5sp/pNEAdePlghsZqOzZ6REnf3z+eefB+K/+7u/64/ZxSmG4eTlH4G4AtZcyphLU2rNgLbbbWrVvu/dq8t5PB4PjbZGEKaHDrVWyaIiVsum7br2ErTe7Pen/piH/pvXbxqDyNjttvuLs4uLy91up1XGUk6HSc8vpbTbbJ9dPjXR4Xg83N+7i0ZETsjt+9Gft4IVqUPJpUhVMQQX+Vumom3brus2ux0RPXv27MWLF444YdKpeugbvcziD/U43n863x8r+t6P4OQYLX+1BUhOiiQeBXTTMD14RERTd31kPNX+eHf17eH6zdtvXvb391QLGyATGkguoqXm4vqfh8MhxpjiJrr8PRGaoFQhklomtSCpOPdrP+GUGfTCBURMaay1DuNpWzaeooocuq4be8s5hxgeYjwP8hbkkMVWtag68+7XRmqZlulmzciQEBkwIFFgFdNJPXQaw+mUaw3EMcbtdquqgVHA+iH7dqi1FiUMAYwtmDHoSvB5+iGEKjpl6NxuEtiKUr1+QB8+RI9h45zDHcfx22+//bu/+7v/+B//429+8xtXTfLDzFO0OveDWqhgjmFmxvqElWutm65ZAmm4UtoTfUA/0xIC8cvQud2ZQ8ll2t+7AFylgxd7skTsFh8TZu0xWMUa/a6db7cgreXj+Hgs87Z81swCv//+5V+XT60/voTKlit5eHwPG+ehmng5P4gohQgAaEAGtdbT6aRWD/1pfzodj8dZkTvgLFGks6rO+8fM7zeIPP5HZvV4PN5eXb9787Y/nfq+d+kUNa0FBssACo9vn5lDMACIif0WUoqR2MGZqua50LvW6oqPw5BVtR8HYvYgVtd1fd9Xlb7vQ0zb7VZETv2ha7fMbLOb4R3hc86rqTMv5qBZdXJKoqyWh4ggeISPl+Ux+z8QY/SPpIbIvJ2JqIpXroRAIbROQ0oplIKu2bXZdIjmCv/+zuUpO16f16q4nKGXnhiAlHo8HVIpITWLiFUkFGFAJQIiiiGmGBtHo/QQn/ZDPqVQ1VRqqbnvj6ltt/2x7TakiszmjEVAmPkLf+hi+P5hH8TpABaP6DFjCVZejU1SNjTtF1MiIvaWx0wESsaKHKOH1MzMZlU/RATzmLqBmUgxACSPBCIYoyp4iS6qIhCawuQFmVkMjds3r1knmLjJntai6ZIREYN/ZC4nA6bFT1JVh5WwivFP+Awedj3Pm32BbssxsbyHVo1DJoqjPRR/eD31qvP5e20kBdFzFBWgBVDEMLPsFJEAFGD57w8wfsBykEft1WHVOtNZz0TEMQKQSsk5pxB//OmPhlOvqi4z4Vt027Uphv1u1zRNG9OmTW0KTYgMmFIKAfb7PTO37aZtW1Qb+8FM2qaJKZGp5FJyJqJNk9y56rqubHPbtnnob+7vglnXxLDfcJsoBlM83N4NJZf+JDGIyBEAga/evj4d7l35M4YIYH1/YubUNg4K2k1XQHFgNRvyeBqHnHMVSW1LIWSpihia5smTJ95DKTVN23WOWYCYYuJZeBYAHNT+jtkFgO/iefwBY0GBH/7MfGq9/9ocAJ0yDssnH8UOneUwUwNxKRDWKsNpuL+6fv3N1bdfXb/5FmphrZEBU6i19qeh5gIAKQQA6A/H0iRrmUJIEYNvVg1auOR+HHIuo0sQlzoy87X5WWg8V1bWuetit/US7Ik0BqhF5f54R0QxBDc0iBiYCcM4Fv9UjDGFKKVK8ZYJqxyiKHhrSISQGAxAyUwVxN2aJqYCVYEgPMxuHnoxLVXRoGta3+QGknPu++JfbpyIPBIQ02bD3c6IXHLLQFSqKNaqyMQcxZAIEVy6GgEQHlvrxRItMS1cZVRrrff399988/rLL1++e3c9DNkFX3wR3t7cE5Enf3HO26pqngonIwB1XWqahpBlJZu8hj6I2DRp+UW/kipT23icCy8AIOfsLMMYG0ds3ndk8ebXN7VO+/p6m+Ilqx9aY7vlGxYIuFSzwmN+4RrS+Q+5hMTiCfDcPsQZTstHHn50OU8+SDqvjwed1YX8LmT2/ZgZDRAxcTCzotNS9LO0bVsAxdmx1FUp9HtTBI/H/IpzhgAAhqEnhoAgtfSH47vXb779+ptXr15KLQGnG3S3RKpPtfp+WR6ZH1Fj7n2D11pFy5j7UgqASqlm5h0Ob97d9H3vWt+c4vn5eWobYqg139/fFqmHw935xWVKEUDHcWxi2myaFHlZtx5va9vNMnXeDdzMAVnv+BgAXLQS0ZwkGpkJMQQKgRFBrQYOgQkxIhozRg4e4qwVJqEANIQaeIIvKcQS4gh9DNx13dif+r4vY9YqU7RPrW3buN0uD11V7+7uxnHc7/ctw2a/I2QptS+SRJqmI8LAgdAKqIgz6hDQ28uqqYmCiBTJIqKOYomr2tBn4FCqiGEIKTTtPqUmBgwY3EQrEIHNFnl66n+snJzCzEF/EB7V7z54FMEIdcoakc24pM4qeoEwEARGIIRAISXnG4iITsp/UwkHISIaiKJMFoyI0AxBVBV1kntFAEDlRVPGzDtWI2IpRUgCkUNjULOp8SwQswcFVs5b9MgfIopvUvPsAQJMBameIKbVFmN+FIN/AMCPuwuuo4MAYDSjZ58lMy829iemrm5oQDDV0FQpSKBaAQ1VANFLL+ekngIYgsIk0P1HYcEfuBx1jQIXUOj29D3Ly0y73c6F75c3BOLddtuldLbdhblxeyllzD0RpUMyJDAhD0+QDeMpxjgOslQOe8Teg3Y5Z6m5H0cF3e73ZrK73Zecgck4AHEulcdxyH2tVU2cPdCPg4g5KiWGCNHLJH3/j+NoBopQPYNHRDFQDCwhAjBYziW2DUlAxBjjbrfb7/cG0HWdN8JiZorf0V5w7Xy9Z+J/sKfzPbHA6bw0b5z0/r86/ltXfCuCGTgpIvCDD4qgYAaqoAVQ8/Gmv7k+vvv28O7t4fptMNg0XBVTiJprHkZQ9QirqipCQEITEwETxkiBCVDyCECIjDBFwcbRwQSaPRR1Ik35FH/6KTLiRnXSdzQzTypl7xrHxMxgxmxS0f/JTxR3Rdya+Jq0WRENAIxQrHKMbZuapiEKiKhV8jASMYKArKWhe0REYpiDcJ4GBZz1NQgJARCB0NNksW2p2Ww2m65rUkrE7GrARihmHiFUAEJYFsoyA8ujXCdY3Rh5YObm5ubLL7+8vr526Uo3Ww5/69wyZC2gMOUE5z8sug+OFa6vr5d0Kq0Gr1RUFvSz5G296Bgm2bnq0RG/DH8Kjtg+XPyrNOj0nTZHH+Ex/vP308xDWl5fQOSCzB4Wz3eF7tbfQDMx7j20t7hwOOdq1ze+XAmsAJzOvXdrrUIMAB608NuHAD6Jy5xTmC4OV+KIsMpTwyrx/R4MnW8KEI0DRmIwGWsdc39/f39/fzv0/XA8brfbEEKTkt+R1JncglbnYDCRd/DWENjMwxg15/F0OrhOoUdK/L4WWVbyYFeMLgQ46cXUAnM5Tq3FU9yIllIsRZwBWMrIzIhRtKh6KAWbJopYKaPfo19YmDsUe8TUbKrlN/MWLGZGAKRWDcS7D01PH6SKSa05m5mklJixaRqPXbkrEmMcTuaZ31qrBwJBlIhcDnBRnLm9vfUyqXM7a9sWGXPOXi1BwBynSgUiUq0AOBVUqBqSzhamSDEzBUDUwMTsiWmFHimG2KTN/gxCQo4xRuTJV6kq6zUMAGsr/0+ID+J3fWZ+8f343/Kvhg8BenTNoCY2HFy5WbWqVhOJzE7gAwAiQMQwQ8AJABK6I2pu65gJCFADk6oSqDoNkR86HgWeaMrejwERp5JUNEX0POSyWpYdhMjIj5DcQrmZJnEZj7Ljj6Z68UUXk7I8i8X8Lg9ktg/vz+0yk4bAhF6CD4Ci1fXzI8bJ519RgfCHyfz/CbiAsLJECw/JqZpmqiKI2DQNeD9B4vPdHmoJxKoqUp5dnMfAbduWUvq+H/rT6XDMw7jdjTlXigGBGtsgMBCayXa7jTFK4KxitQEAyWM1ve77UopKESlSckqJY9NuupCiSFGwXMvpdBKpp/6AiEWyu91lzAAQmQA0xgjF2rbdnZ89e/YscETEvh9zKYKAKbS7PXfd/mLWNfUw25w5aprm7Ozs/PxJ27ZPnz7fnp1jiMCTJKzTUd+jA743k++9/Mc/o4dYIIIZoCcbpxi1ghcfAgFNtsMM1N4nJJqBqokZgCIRgBIaAoIZSIFSQDLIcPvuze23X9++fT3c39jQi2m1CIHEVMrIaEgYCJsYVJXbiBTcM3PgRO7m2TkDdl03jr2BmsnxOJkAAGeMKQBwwMiJGTdNS3OPuHE4lTK2baq1AdnWWk2rZ2GICBBtZjGXUlz00cxcCgDUAE3B6z3FPBVraIoEEAiayIRcVMbcaw9N0xpCyQ9cwDKOFMJm1xFRajtETG0TUgS1WOeEEZJxBICxFu2HYPTi/HKzbae2YMyMIGDEDEZAE6HYTY43JLSVd26rjl6O8FJqQkg51+Px8OWXL//Tf/rP//7f//u//du//eqrr5xgFELoukRoy1HqKRSZejdhjMHMmIIplFwR8lL17MQsInK+vE+7E/zVHmKES7jOsxuqrnI3Cck6sPMUG89VhHNO5H3IJSJmj7qGLO9cZmDtl5uZ+/9OhVyufP4qD/U5LFgogODaN/RIhgZOp2H5xcU7FRGYOKKTrV9uFlfpbFx3DZk33QJJXXKFZvGd4/HoyqbVHtic88p8wH9rE7F2A1yMYaoctEU6Bz3XnMf+5ub65urtm29fX717dzgctJTddmsr8GpAhgBqZjBKBahTgIz9J0ykqGqp4+l0Oh6PWioROBCsWVRVQFLnzajTZr+7vLzc7nfjOBpZt2koYwhkJnnsiWi73RNjrTkEQrRaRql5HE7MDCbj2COy95hoUmdggSnFoBIDk9drm3mvMTOpJlUNSjbTwN71zkiqjMOgquiBXgZiCkiqrEqqWsp4Oh1cj9pA3VdBxAe+qVnNuY4Z1WQK5Pd+XuSczaZXSim3t9en08kVbWNonLXStq2pR8eVploHUtWi43jqVcSnVL3bGxERiQFxKKWMoicZTuPYDxk5vACIbUNhFyCoapHKMLEpVmZeYcnV/IEYEFfRh2ldGSBO3DuYXnG2R1WtftkGRFPDkmkrRUYzTRzMRMpoIlKLqImIIQOAzzAiuggOTb+LAEghgoPb6RWPsQEzCxjDtLsXBy9xZCAEpCk26gkSg9WWmUhotIqQoiIAIntbEJvKbc3MlmJ+x5jul8yW6FGOYt74nqI1M1M1p3X6BbKHe2Y74OZQVcXAACddHV0ygZNb689SqwynnsIc4CKajm0/ss2A8I9HgX+ScpB17GTtq0nNIhKJU0M6Sy2klDxGoqquuygCiytpZjFYrXnoj0TUNF1sG1ARLVrTYAMjYQdaZRTxretK5d431gtAc84KlnMeixQpeRwp9qlpOIacU9+fnI9RdWxi0lophJmQLhSiM/ycy1ukIhNBYNRAwCG1hKqWSyk51zm44uYPEd0Dvry8jG0ztUhhBgBbyAQc17P3f9aYHREzU0MkmwJNiuCUf48zhLkTtC92ABURQjPXqZcKdbSSrZzy8f7626+vv315++61jkero6kIGWOSUk00MEcnX4ZgZhQSIiO402c4G5UYY0htCIEIREQ0EwWDklJCNM/1uKeBDMiUpbJMTbR8+XmQgwHHcaxlBACeCrhNRLRO+b6Frur+pPuLyJPr9hANStHXas6ZyUSkemCnV+agK//bWYAmKnNMDgAAkJkUElJVQEKCEC00EBIxA2it2Wo1EACdTDkaEyugPxIxNdFAtPCH3otL+ZivGbxe0hv+/va3v72/vz8cDr5HYAZDp9PJ49wiEmMEeNA9gVWeVB56gk2VEy7hTrOEnqqqoYhUKbJSZlnWdp1Vgpf6Yk+QLsT/JTwJj7O0yxKVpaJzHov//eHPwVK3O/O+l/fo4zzyEmDTWU9ujfP0IQ2Ny737B8UqPh7rDbWYRPuQjwggYKh+eIDPvF9nnRsI5ZybLq0jDesN+96fP/QkHwYqh6BSai3D6XC4u3eUaVXgcWXJdCpjoPDQIM53PxsiQkpBFXVS+K4iYloBJk6tkhGRx9IYuG3bzX7n7e8Oh4PRw2x7cRIApBRCCGpeWGqqYlBFsxoCSj/0IQQOHXg4h5EZY4y1ZkTzMNL6ypeFiohmghgRUa2UOpoZkokWQCaaNDJrrbVmVRiGgZk5kN+UB7MXNc1ld/g6MbO+770xQQhBdaKfllKYk5SaYdJCH459rXUcu91uh4guWzD7qKVUAQFTrbWYGRCG4Gl5UlUOQDTxRMdxQKLj8Xg8Hs9z3jxGIb/r0f9Tx+K0LI9shmgTEFw7eH4ZE1iZSj3UgSOaEZiiEQF4dTm9Vz5MABCch+3+EhGqgszinUSIRhiMMMDUw3DZ+0QUyFu8AMwO4YzkHrabV6PTlIy1xYCIOedw6ilnM7OlPk58r1YXvPc6zHqri+21VSwQPkDVDgEXrc3lFwEA0YCYaPIQvDKMNThAmmDffHv+h7lO5p8+fkgI+N5RNE/Eg5tOGDgBGEjOCDCOIxHt9/txOKWUxn44nY4EGgN7r0lzA4Tc9z0ip6amZLXWEcaqU8sBkGpaETQ2qRZGYBE55nw83Xdd1zUJETHw22+u3l29+82Xv62mMxdTquSU0qZtzcxEOUTvnTWMo19827Zowd2zYcy73VnbtNFAwUoWAUMkAxCxoWQQVZwK6Pz2Hd1eXFw8e/78+fPnbdvGlGAO5Pgf1nnX96z8HzS+D0F+3xcub/dAOU5eI6mY+zwqpobVdOoiOnmn7CWyRkRGSDb09y6wBWAEpmU43rw73l1//ZsvXv76799987Ic7lFLJGtCTNtNE0Ocu/4F4tikGBpVvb87xrbZ7863+12MjZh57w0iOrs4B5NhSH3fj9m2Z/taB0Q0EGbqUhdCqJJPp9PxeO+cJPD+Fm171p2Dmsv65JzHUz8MQ8lDKcWbgpiQn/rn5+cTm9uEiGbf62Hzu/sem+bdu3d5GIdTH2ITQihFmqapIjkXVQBofWI3m9YQhjxQYO0hxihHZWYvPCciCEwhQGiAE4QGOBhHU83jeHd3p4Zbjs6BEhVAVgQ0FLGacwVoYnJJYT97aq1N03iW1h96zvV47L2T2Js3b25vb1++fPntN2+Ohx6MNt3OoZhXAff9MDVCwAf4paqlAhGNJUeIUNEQmBkIt/uz6QyYoqTT8G/TOfO7WEMzcR93AWF1kpsGkTqJduHSyyQv9n0JTJo9gNHFgk+baCZoL6fR2hallPb7vYesnCjirzt/X1Ude/l3Nk0jIrmWIY8hhLZtu7ZBxL7vx3HMpVQV11CkwGhEkzjO3E5XH4XulupRrwnwSwohxLl3KjITkovgqxkx3x8Obdd5GNIRoSOPBdn7ba5xmx9v/jrOjGEE9G7ZCArmDlodjqe+77/55pvj/eH+5l6kNCmqatM0ZobIZrrdtg7OVFXFy7DUzIgBEYrUXIaScylFpACoK+d7KH2kYRzHueXxznWVEXHsB0Qc87jMDzMAaNt2nvGLMYlWnRqODTGygzMX4RQpzvuKkRETQM4Zibx1TQ0h+Vy1bauqTRPHcVSdqpeIQKQ2TfRqZROs2TRGMxMtpiJzH4ta8gjmukgpJZEy+RylTPm4GGE+77umNdGqtt/vSxFm9g6iMbKIxGh56AcYVDWXoT8cr6+vdrvdkydPRK2UcVrYgFqVHlqWzUuCyJB8N2XR02louq2XS576Y615HIYYo5nsNl3VR3FxmONCSGtv5FGO7ncfMv6AloKbRbbd5ko4p0mrToU7pSoFj/IQABmSaPXaYVUlhBgjYGhiUIWheMjzoe4tRhdzMWIicCKKqeowWpYaebIDwO7TPijAE5E3g5h4it6jCN7X56PHFf1rQIaIcWY/wwwBfQR6uEJ6/JH1N6x/hWaVK1z5gTCTWWt1g/eoo/rs607kGTeAAJO2OTMPwxAtDcOQUmq3W4/HwJyumQzCKme9/O7vDyT+VK0plgt6f8EZgYmZidTT6XR3d3c4HIZhAICUEsAG3G7miX7hXoLvPZUyDCcceeAxhBCbtmmamcVLbsqRSerE3hiGQUoupZz646tXr9588+1XX7/ygKoH+YioiUOtNRC1bRtUYowujRxj7LoOkV2eer8/63bb2DSG4ArLFJIhuBaciIWaZNbu8pCSm35HgR4UXM6ADx2FZdL+RI/jd40HmiqAiWcjPOfoT2/ZPNPb1QCRnCJolQBIixQhhpKz9If7m3d3b18frt/IcAygFJAtpMApcttEBAQ1KVVVi6da5CEv5v3ccq5ihkjIhBADBgADmkwkMwKEUkeYZBTIpkpABCYZHhp8TSIjOkXgETGlBAAxkIhYK2bIGHDF3K//f97+rFmSJDkTxXQxM/eIOEtmVlUvaDRnAIxc4Qsp/P8yjyNyLykgZTgD3F6mN1RXVa5ni80XM1Xlg5pb+DmZ3QBmuukoZJ8TJxYPW9Q+Vf3001I8KeNJ6PbFiZyUQlQJQFXn4ubmpus22+32eB7HcRRRgOwD5YGEyAxIvKKUMdPF1ocAoTOKxowhGYdS5nke8zjOXdfJDNz5PEDN7yEzU0oAgIBNJQSbXN8SF3SCgdNPPQT4ww8/vHv3zhtkwbJD1yFDWJw3WlXItrXawmm8qDrrqsRBVwloex6M9Gu9tpvj20wVrmo42nNgZem+uFnwuXvdrvUnNkDWjrT2fXnpfdx4WrRYhjWa9NHwpo7tPf0jKgB+frVBa+/wApu2z1p/nfb1X/zb5nd9Yy8gYHv/9uURvWAIkMyb3YOVaRr3+/3D3f3j/d3xeMw5MyM+a1pfv5Qsta6ql8kSUSJUuKwHh85diI69iKgmlBXd7jmLutbSFnEipK163LXhhRqaLTlPjiyx9hfwqbcYeVEmdyehE80qPE15Papt/J1RYIbuI7VZEK3d5NZLBVaV2k2WyGdTnuvetZH35y/bgWXJQXmQ0oPcCigXSfA201UqTlUNawgKlyxqg4BiC8+hqAeEANDdmNPplFJ/dX1Nbpqel39cCvL+Fy77kivl/6JKE75AWs6y5xxBEUMDpEUFMzAhgKIZFnOzWkOACwa6fEqbFB9w8ureKi7oZuoiBUXur7qrg4SI/JlYUlsen38dH64LUFnv1uf78XL8Lefiiz+9WE4rQ/Hn4rXLI80MXgb/stMX3xJeSFIToWtKr5z2/4nrLwwBX4waVjImAFQapwczfYsOx9P+8Wk8D3maCfwM68o4LDhgtiJd18WYdNFemuaiCobEzCn1fd9DyZInk5xz33UbIvJnuh5VKfP5fH54vP/uu+8+vnv/x++/Y+aYEpjkccpl2vadqsYYFCxpMIAIkTn2PXJMIkIY0maz2153mx6RiwoaGkIMSVz1G9GsSqbZ0jzKO2fXcpCbV9vdNYfkOd9mUtcLYr16/vRVewt+8W//xhXwohykMWC9Ga2ZaV2HitQO5+U15mFLJbMKEc36TQQgOZ1hnp4+vj8/3f/w7e9Pj/fj/rGM50RokSOGLoUQQgpxmouquracAxepVfMMpZxOp2EaAcgQQ4ghxeur18jEzBTczBuQQTYF8Q5yRUXnSpZi5hASQFUzznkahsFEQwiwCBB0XYdd186MLnSBE5K1zqGlzC5DCLUUplqsppC8u76KXZrn+erq+sc//tHNqzdXVzfTmB8fH3MuAL9fzwgz22WiDRH868QYKQSO0TgoRcXAIUGMY1aZ8zxNcZqsCJERkQIikHNyAjMxq6nOVTGbFkEWq/2mAmKVo1KF9+/fv/3h/W9/8/s//P7bD+8/7ff7pVsXqZqIeg2iB5wWs1MpJmZ+DLvAOwKQa3d44s8X/MLrr06uH8MtJAae3Xi+RNcYqx2rLwDc+mntjLRFmviFNV8bTV1y7s0K6dK4tiVzcdVs1xZekR/nzkJGRM/MppQcIIqIR1hhoTFVSLF80wb7LoflKpPekFwg73l+AdmCpqaEgESKkFWK6Zg9zCakF8jY3hyX+IFf649WuwwOkoEBiJqJh5Y/ffr04cOHu7u78/EouQSKkdm3VC1UUXVtBmY2E1Nd1D6h2YNKGzWLEB0IhhgDUs6ZOXaloNVeYSGEUrSUGg01q/XTvPjhaxxgUqSUPI+mhclF0MzUiDAwxkDekkQEVULJoRQooIEiI9f/nPmvWnIupYCZiniprzMLwURUzEx0NUjL2Lrf7rmplJIveBEBNQJkJCP20B1aDc0uNKcaQp7nGdFa2QEiW3DenBVV8h5CZmYoCkWMEAickRwWqFNZ2L5yQgiUxcyDGnrcHzg+PN7ek8Fm0xERBzIzMEBUAJdzv5QMfH4o/KvHhNs9qwA0QnUOkfy+W4EwIoHSkjlFBDNTAAVCQDELhB7TYuLASKigqIBBwT1rT3cC+CyV5oTXVexqf5xijY/6QPuWv4gtV2aBOv0eicgZ0vUwW3/r1X+4AmdOawIAA0BbiL1Ys2LWzPYiv4VLgvjF8Da/umHN+jTvG2QIQIjuJoGpLfNECKjY7NKCKQlNQc1EhRYfG2qpEPpALXP5Elb+27DE5frLRwEv+Hp1Z670C26dVU1Uc6Vc3N7eOp6Y53kaBpFsqjHGGCNZZU6UUh4fH7uuQwoABMTMXE0V2hL20FKUiLyl/d3d3TiO43iepmmcBgdkX79+o25qFfano6rGxCKWUthOc9enq42ELoSQiCBwSpHSZtP1/Wazo8AiVrIDb8oqVifVx9DZoDpNGUDn5WLm8/kcvAEoQIwX79MqT/wvPgN/emq+tP39wLeFZ8ABvdQGCN05aTdI3jlX1EPmIAY6a5mIdDw8yjR9+v6Pp6f7/ccPMp3n08HyHEAAMRCnEKnlPnztE9EifA9MKfXeszermCoygZJmuHv4RDFsUtd1MURG2gAqQGHu1cThmqdsCDGE0N10jvZUtczmrNCcc55mXKrP0nK0B04goKq4KKA2NOPyhg4rsKUvwcTUY7oi0veb2HVd13nzG2z9DwAAoO97REQOrvJgTCEEjiGkGEJQAGamEATJAAMBMiAjFzMtOU+lZFVlRAQXvUTHZT6HjKhLkMyNgodbRMQXpMcpD4fDP/3TP/3x2+9/9atfff/9909PT64F2ABfC/m0XM8ah9kqCmiLzJ6TnC6Y40sxMH3WPPelnn57Z/+UF3huDeDaM2lRXW6IcL2GX3z0+g0d/8FS6+3orWFK+kzPT6roXWoPtie0PHuLfb74+i8GsEU41iYRV3EvW3mDuvTXciyy3+9dqRsZPPrVnrZ+h/b12+e67EVFEqhgrtlc7u/vHu/uH+4/7R+fpmFoQSxfse272MqHt0WMfPl0QIQQo0vAAQDGiuFU1QU1KmKGurq8KtbMAMismFkg8pq5z6MyPrDzPPsZ32a8eThr0LZM36UstL2VJxO89EdVHYl+HnNtb6WVaXBZzLSkDkG0wLM3b7e6vohat73gYjpUa6SiQwczG+fZ9WvMas0y1CBnzUQSeb7R1EvvY3VOInMgLmJWZDidU3c67PcxBG80DxtgIvssdLQewLb2lh/gX72WJ692q6mBOEYDVS/cXpw9IwBlcHYyETHHSulmz4AogReUWAjBwVSDMkuMWRoK9NCvT7rzxVsrHrhkraxNCa628wIBvfHaxZQ1z5CWua8mfR26eya5fNmztDRHaCNjz/GfrTjKsHL5VjNySXQ0jWh/e1hlABjIQJmIDBDFFFTVRZpUTFXBhwAJ0YV77PObWRucf8v1V4kCwou8Ty3zqBDQd5sbuJTSj370oxRZRPYPj+M4uhxA3/dd1xGgiEw5j/OMyPM8E0fmGEK0EHDRJ8t5nqYRwOKi6zFN0/3HTw8PD4fjk2eTN5vN7e3tzc3NlIuaiEjO02PZE8F2u91Yl/qORecixmQgMYYuRE6x6/vY9RSimGXRoiYOMAQMFZGpZhnQtZ18V+SiomBguehc8mk474+HzWazgY1TqXxkVLXpk/tQ/YlxvUSA/90Kz21FX2J5zyYM2jbwDYxVes4ADH29EgAQKCKAFtCiJSMaioEJBYRc5HQ8Pd0/fnx33j8e7j+iZJsmyKOaaSnIZiEq6my1ws6cYhK73uF1DF3aZCk5C5WiagpWSinThCHqNI5hvL7e3dxc9/02BArJefplGs+qOs+jqqYYQwhd6MxMcpmmCSh0mx3COE1TUQNVMQnBEJnYCA2sRIotfBu7rqiiciDMear7eSGjIAMRdF3sthuPNSIQMs0li+k0ZfXS3eXa7TYxRiBWBDBSRsIQUvSepIqKwIYI4tkxAjUyUClWUHPRXDVQcLE+q+kzU11wmzTnuYXfcs6bTXc4HN7+8P7/+1//++9///vf/va3j4+PDw8PROz/rVELMxOF9SOwSsWujroa/GtUh1bz0a6WDr6s3eelDKuj1EHbpSEHPLcb7R5ePPgCP7U7bFCsHdhEpFr7N3jRcYMUALDkCp9dVVQopSYo6I93XefhwJzz6XRyrVN8fjUcszaDtOIpvjg21l/QVj3Zcs6fPn16/fr1fr+/oWsn6rXBbJ1aXoxJu4EWSTL/4tM0TdOHDx+e7h8eHh5Op5MH+QKxfykTLegMWqzHLVdeJjhp3ZNfoB5DcSE3AHDNQFVvkqS0tFMjcA5GESk6S+IAHQCAyUxE3gK0VUX4H2ABoCKXKJQjmfafGXo2rHYfJgwMIcgzpKKqCz+h4WlacQwisZnFqiuGZgZS08RqqiYu9u5PE7Q1+oRVyHn9iUTm8DcsvUZpoRk0XyukxMzMUUQAxAiNvKifgRmYjNDAk+/FzObioLxOqGt3j+MIj/fX19cM8ObNayaCIlILZmv94rLQnsnXIcK/ERWs4csqFQAqAugae2YGaHWQNZeixhxRBMihWyQvHwdlUiJEQDB18MPMrSVGcznaobAAeuKlsCMsgA0RFWFtoC53iDVUzsxUFwMZmLmeAxgAiAp40tzM9bTJQMBaWQYsENA/V51TWH+vY/I5vGmLgb6U0fY7rflP8G4rgK66UZ9JqsqGdslO+G4jMHRGfiabi4QEYsA1Fk+IZEDelfzzNMu/6/qr6AI+u1ZVLP4TGhDRbrcbx/H29vanP/3pbttvNps+pq/2r+/u7nKuUuyO6N15chPjKVdH/ForUou7fao6TbMb8Xme3YJ75aMH4Xa77W638601TsM4jq4m+qOf/KTv+9SFlFIfU8v3pZRCl4iCgE05i6mIiW+yYoAMRmCoSyDQzETsfD61ckufVA7o3Z9gSVDW5VLJtT5uf9l5+GwS/uz7V6zTGsz7HrBaymqmBAoEgEaqJoVNkRAYoej9H/7lvL//8PaHaTge7u8sjzhPmuc8HC1nAgRVDDq7SwdQVt5YCIFiwMDErGDAxEApsBnknMdpOg5n76WBZNfXV18PX11d94kDIl5dXalK3zmR3+Z5piUGAIvqmM9jqDRhEBFvc+6hPs8GnfKplIIBPWjngTRErLIgfOmO4Ak8j2FUGKQy7vfDMAHA1dVNv0mwKu/p+z7GiBwErEFAChxSZGZgMLMiVlQRTFRJsosUEoCUGQHQKttX1dTEO0cBAF6y3sETN9M0e7CcmUOgebbvvvvhV7/61S9/8ev/8l/+y9u3b0+n04tYmiOV5rbCc7vWjF2zZPqc+efNfF9AtPbM9qeLIVxWWkMqABdGYPPR11hwfXvry5/QgojrO1yDreV4Du3Xmn8ncggLAC1/3Y4cf1unsvkT/BEHNwDeq/ASLmopeF1I32so0261oc8X49D+XQ+FN3G5vr7+9OlTSHx9fd2GyK2ZI5v2/u34AQBf1eC1+lqmaRpOp/P5fP/x09PT0/7xyRWbY4xdTNu+ZyRVMfElHWKMQJRSilU/T8zMtJgZmJhpPUNXC0kXwRof3hACLswfM6OAMUayYmaQkRjIAsDUQj6NbLfMIqoVFUAywmBmKqCqJWspBYxEsxTT2t+LYpT1wtNn4edLaL/96mPVKr7bSMrzSvP2Du2R9dqDlRam/9o4sk1Z5MVLfPGYmXtORmhmxoi14uzS9cS5yK4zQJxUNWBQKmhQ5vmscHjaRw7j6bxJfckZidA9z8vOujg2qw0F/8YLPQ26clFgIZ8RgoHhou3slC1FQmRvcrOMYSTTKi9tpk4mQsbm99UZwRYF56Ueyy1YA+iLPb1QbJ+5lItNaG7k5V9C0ppoNrMXX9AnBsETwMsQXeRWcekStzJHSxTwxbv51Vgi9XaXpfi5k+xjyzVY8EzHfoGPaOa5Y/Ah0hpdAiJbmjjTMjsvpWH/vddfqxykXVYlhRERq3S4t4TKtYbr1atXCKqqeZxiYjE7D0evrlLX2Kg6EQEAQJvyp5EBIyqCu5WqClCarUcyDug85YYjU0qbTYgxTkt2MOd8dXPtLbzcM67TgKRAaggGOotqNgRXN0SAIlaKAoiCIXK0Spf2lJMfEs1Z94O5HTawPgAATWs6uMIwgOdxumddov9nxn+1MD5fuZXf4H/wVtnmMaYspq7hWdvful6lmhNDQESH8zQcjvd3+4ePh7tP43DUcbQ8wTzrOMznAUWi60IZZJpDiIFjCBEIYdUHQlWtqJkCUQgcmQCQQ8ilzFIOx/MsBVRxONMjzdLvNtuuZxgGt7Hb7TYQj+M4zUMpZSpVORYIyRARY+wQmTE4BFRVRqylVGCi4p7VUnuE7HUVqCvLb8w1MdH3nZjOOfehpsCyFAA4nc/X19elrOaLUEwDaH0TQiLkQE5cUlWFJqEHYCC5mAKqMTj1kEIIjKsqDaBVAzlARAKEakoqEwUAStG7u7uHh4df/OIX//Tf/8/vvvvu48ePqmpLT3ffPi0Ss46lwersvHz550w7XXLHl9tYFKFfmOm2eu25zovHA5ZYxSXVuw4HPj+98MXPtkqhwvNQZbv/5XTg9m5+8NOiBLkEnIy5xsOcttEQm3MB2xmjS5GBn/fuasbIsDp42u2tz6qGCVYZzAs+qEgCURdyJCIej8enp6fD4fBqvPUv3sJa68n6fHxo0YczszLN03nY7/eHw8HfzVuwtKFgZnBaGzqpwGih3nMKAEBGDYT5SaogiIx4oW8Shb6Pi94LeIGXiIBh4ErlUgFveYJk4tRPvJROt4kws0BUCkkRZEBCBiZgVLRiVnytGAgwsIuPQOr8gDQzVO9OjgHJkCJxIA5IDOh8R9d7axNKS6XRas0zEXuRxgqpXCI9vPQDdKrSwitgP1yISJdWv20W6rysarr94w0whBg5MS7FWFhA0QqqVmGgDivb0ghLlqJKonmez6fT4WkfQuh3m67fOLEMl5u05x4//nvoRut9Z4vj4RE2JBeJRRCd53k4nc/H/XA+YexC7CoiXkqPBZDU9aKNfEyZzMxKVRxV1Ra+RcQ6WcQx1GIal9BfjI8vj4v5cowGjIBItU2eVeF8RGQX3Y9AClpsYRuT0xO9569VdHqJKNrKQ6vxxVW03j/xT4wkrdjMzU6qquZyGU/CtpDqHSt62nv1RsGcaIUMBMhGSGAkxaQYEhATwlLstbxubQH+vddfWBSm/XyxUA4yKgQEAAAmUtpst69Ub66u37wZP263APDw8GAnvr29vX11HThxwJL1uH+8v388Ho/n45EoEFEMHTn9loGIEocWqwe4dKD68Y9//ObNG69/PJ/Pm83G44Vd12+326t4XVMYJf/N3/wN1n0NiGwmrj5LIQBxFqtit4hdRyFGFytnNjBSJADgSgeshAMvcPb0jZsJ94zrmQ3rAUEDXXD9vyNc/+KqUq74hfZxz1bG6s/owWdbP80QENDEFf9UwYzQVx0QGJgCCJiAZBvOj3cfn+4+fvfbX52fHk5Pj3k6B1WVSaZR51nHgep2RO92ZmyOicEw5yymRQxyKYLA1KWNa+gzBEJWBBfE/9FPf5Jlnud5nsb7p/v7h9LF1HXxerfpurTbbvs+uVK/mamMs1wkfB3wIWCMcdtv6uYsIrKQWgB84gkwy6xFKCAbGUgIyQgYUBEYDJgCMTAB4TzMwzARc+RYVFgIETebzc3NjQsI+5VznqVEYiNEV64KkUMIObjiTFEouvS3NxMEVcMQKQbnVMUYkdmz8mqKi5j9CgOhGXhXA2YWkWEYHh8//upXv/qnf/qn//yf//N3f/zh/fv33pI75+J5TFgOJDe1i4bipSdy+3eNaepKW6xbq0Rpp+k63bagqC9nTxCfFfk21PgC6rWj9/P1/AICrpGfrWa2Pa3FdWDFCmqz33Xddrvt+74BRBc6cXGTNkrTNA3DoEta2WWcY2RceEuwlNOuQ3qwGGh6zmlrw+VDF5ZWbDHGdc8kWRRh1iOwPqfr9q9a0CAqjFRkHsdxOJ72+8f7u7unp0fXQhKRQGAhBGKG6oWqGunK8vjnFkXyHM5ymHlOHAHRHfICVlUAu65j8M5MMs+zijCzd+VuKRokji6piBpCmPLsoZ029X64B04qACCmiIwEARHBG9ACI6FZYHYKjbvrKGKwMBDa3vcn+LUe8xcj2daJrQJ+bbWomsi6hDwuSwZi7FIKTgiBJQpIgcOiJbnePvUjCZkZEAUMmYJhjLHj5B9oZlSWxCshqag4eGJMhhk1is3zNI6n/VMeh6ur7ZxHDnh18+oWgVMHCEQMZmrPAszw7zlZDKR1iGp+Bvrr1UyLlCJ5Gk7H/X6/f3yapikBojMgV4yUujAJlHxGllFlr294FrIlItQL79O3oa52sXlP4WddT/AC5aF24PAcKVyG3Uj9TF9Gw4C4Kk2YAau3NrgYA3+OIQRkMxNb+QAGiKj25aCMfin1YZfUNgLURnCL7+Ey4GbyLLLIS3lcxawhIiIQi4ECvhiBF/+24bo851k/sM8DTAB/2R7BL35dZpd9/RABRwYAUIXAlq3fbWXO4zxRCMRxu7sephGZUgpEQbUQC53PyJFjF4qZGTFzJEIDVVo+BwSUPClDzBRjICJV2Wx67xi22fQ+piJSn5NSjLGIEMfzMMU+EpGJN4Ewx5oFvDMDGaACEjFxjGGDTDFAVlnWpSGQggEREGFgiglViKh3OZjQ3V6/utruNl0fORAgGsFKY9MZxJ+PIQD8+fZ/bXYVwKUxv5CHXwX6cL18FZEQl+IMVUUyA497ukG0ReVTyeNU4wAmkGeYhuP+/v7tD9PhqRzu7bzH8UDTCKWAzFwySt6QlizzeebUpW6zBIqAArmhd8ZDCw4hE8fAXQLCLCImqU9p109zDun2dDqdT0eRPJyGQHw8Tia57xKqzeP06vomUtx223mYA6d5nlOKIQRBkXlW0KvdjpYKKi0yz/M8TraIGxMhLJWPRkjEABRixICSC5GpoKqF4NXfhkybXa+oU56KiYh1aTPm+TicZSUoOpXJELKCGfh6CGZeZKyqQFxUxUwMi6oAIhmGVE1gijH1tZzelABTYAUDsWr3kMy0qLczTu6CAtDxeP72229/97vf/fIXv/708f7Dhw9mhkg5F0QXkXF04sWqVIoisohKMWZiDqqqMK+RE60aYta1o6rP08prrAPLMQwVRwIzrQ6Ummny9ad6oVGv0duLd2v/OiEEljwjLhV+UBX4vWPmJYMsF32Tyjp3I9uOn7CEzRx4NR6In+KbzaYVEzQ7W0q5uro6HA6eZDCzacre59BHNcaQc0YExGeZRKlx8UvU83JWeMWf6s3NzXa7/eqrr169epVSCsRojn0AydtMA/liaFsZKjNcoQREgbmUGUCm+TyNp+G0l2mch7POk0n2lCqliGRuixhDmYUCE3CeCjNPOmiMzMRIHoyRahvrNBFRSr2DXUT0LJgiQBZVNRBENN9UTGWSuczA5HGy5WiM8zyamQmYorkLiphVFGFztVu8CPJ3xsBenm+EwGSC5p2ymRC15IKM9WlmzrSrvWsJgQkDg6tPgRnAVDLFYKZZihECkikCoiJwioBYTIEpT14+DEgBULs+5TIxRUDlkDgGP6wBAJCJI7rKKmKosucgInW+VAkYkICRAFwcFIggICCon8xIBmiA7jIj14Y9XexMNIUwz3MIcD4dEHbzeJ7P3dPdHSPdbDciioGJAwC4ChUgmZlpaRi6JtAA/Tg2a6002mEhpgIBDUQBOMYiWsQCgqkhk45znoZxHB/u7vZPT8PprPNEMaEUy7MSEUgpVebdZYvJyACtCW8hhwBm4BGZCwqMREQY2AgFpMacvX7WG7QTkpFZJScgEi994Rx8ETIhVXcIPa3r1Itnyud+WqoKACHV3NeytQkX2KQ17l1DIfUbXerxLvbwBexr0La5ebX4maijxYWWzBjATLw3kIqZGjGAcVULIiAG8xAqqaGJnc7jzU0ShcA1HslY+4XYEqBUhboIRbGeea4LsDSL+Uwz6C8GAV/g0DUKhuqF0NJq2gAAmUmg2OxDFrvOtXlzmVR1GIbz+ZzzqICei+m6LucMshC8IhEDQs29wpJAaffg3vPV1VXTffVwoJfdqeo8zwYAhPM8C9h5fIIlSBtCCOyErcAhYdUESTF2KSUOCQBcIKBK5KuhqkWLYDBb13Vk6tml6+vrq+3u9vb2+nrnFYW0ijw3r/RL4O/feuln//4J2Kjg7mgT0rTaolQBvIoeEQlIEUJYEnVgIGYl6zjk4Sx5mA/78+Hx6e7Tux++Pz/ehzxaHlmySpbxNE8DlJkMQggoWVwME5hDSq6t6v19gAyBOXKXQteHGPvtDogoMABg4ES1fvbm9pUijKfT09PTw3bz8dP70+P+eNyfniClNNycr66u/OMAoO97EWlcfo+pgJlHKXxBSuvr4Jk1MY9shBCUiAhctVfAm+fODSWLKQFT4AhRrB5XXlc0juM05WmakMJPLsNtCOhp4uqVCrBICQqIMXbZVI2EQBWUnOpbhVhDCBwQmIEAEAODmhHxgm3AbZOIiVRtnVLKw8PT7373u3/8x3/8x3/8x//+3/757du35/O56zpXU1iHzeodrhh4Hih5YcJwqRTGpRYVVsy29rS2gHFRDMFVQHExhZeaU13lMWmploAvkQJtFcxYPuIZ4xAXgt0LlNZ+xqXNlz+5LK2Kq/O2BBIal8vRjD/SEGRL+Xnjvt1u50yVu7s7NwKeFPZoqz7jCF6U6nAVhVJ9ybWihXJ6e3v71Vdf/f3f//2Pf/zjn/zkJ9vtVkQ4hL7v/WRq8pDtm4opAqqqqYgUBMt5lpyn4TycToenx9PhqGUupWjJ6p+9zFeKfcAwlSwi4zCrKqAiYrdJIYTIXIGEFq/TjCkwxxAu9bkxBh9SWUSCKseACYmGeS6m5s7kQvnyTxeJpcy2NPPw+3Fz7VXn7Q3de1e9uMptQhsFAJesuk9feNYNts5yC9A6P8fPAn9h8wTWM2WLUgws3bFpUQdk79noXaOWd0YHkUs3LI8quQyM1L+iH/yec/E8Y9HqFopIVllWu8uG1tVYN6ZTiQKUMh+eHk0KokXmLoabV69T6ICdp0ONaFsHwS5L7QtHzWJTEJHDklFyrFPpNKBmYDqczvunh4eHu08fPrjsmolKmcs0zUvvdUYwqubCluiXLSC7yZgzs0ixZSm2zWhmNUK27AsAQixmpLWaEGHll67nF4i88xO1Xmor0wT163s1hq/HgKvMWC1awLoMzKylqusHmelno4cravUSML+U7TvF3H+mFaPRakYC12yZlZVDIhIFs5xFxUrXdVn0eDxuNpsYKKXY2GNfvNC/PgKgoqJT2BWBP7v/v3w5SDNq7XtCy4l4fZOrfXov7i512006JmYWs7nkaZ5EZC7Z4QMzd5s+pKhFpmmSOSOiS2uJ6jTP3cL1cRvtu5qImswbAHhap9mpeZ496RJiNIT9/pDHEXzdMBIxhRi7mgMCrKUhMcaYeu8IhIiK5JZLRBpR3iqbB8kYAJh5t9u9un11e3vb91WbQLX226AVH+gybctw/ZkxBgD7LOO7fokT0QnUC4vgWXRwHYlReNadBMzMG155/NvVuWQahtNRxvPx8eH0eL+//zifD5azzEOKNJ8HzDOjYkSVwJCAEEymaQLDGGNIXb/ZxK5LHIhAWxCIqtie64r1fS9m4rphfgAzAcDT09NUsmvV73Y7Dj95Cmmz6XSeRKT2exin6+vr3W53fX09TVMTBlfVGKOpDsNQyWq1zk6LuuaZMVIpGQCQjAKTK4Axe/rYJeJymWr0xQXDEMs05ZxVoeu67e4qxggQliDQMgtiiBC7DhZQXtufmwCwiBguKRL2DkgMq24kZgaqgOq+OxFD04A15wyDcwFLKd7h6sOHD2/fvv3N//jdH7/9/uPHj2bWdT0t3Rp1KSJpq6jmazxRHS4U+PVaemFqK4x+zgVc/9to3c3Y+akp8ky6ZW2XG9r7fNmv8d/6aes3b39qn/virdbHzIuXm5n3Il8BmogL28990bD0sru5uXFscTqdxnH80Y9+tNlshmEYhuHx8dHTnT6kTXrGJ7phUF1ShMT1jGyXo40YebPZvH79+u/+7u+ur683m41/xHa79SpdM5uHMaW0rj0nQC/kF0Ril+E1AqjKRyEw8zyPZZ4cQ2gRLYKxRkn94CqlTPNcSkGGEAKymxTjhRRFSxvAEIIzLBEVEd0NbiYoxsgUzayIWClugauk29IYsJqauiaxnZqw6Bw5RtflxmAJ6LYpax0Fa5jweXIflrwwLWw/x2RE5N1rWhc4XDS327drCNKRXzEtph6gCl2iGJxxYWZZBRH7wCFGnWevak4hxBhj7Noyk5LneRbHr8zWsjcGqjrOY1sYfoxYxUVVIkdEAqvblr7vz+PYxRhWQoa+gBVwe7XbXhHFBLAQ11YGf7Ul8CVyqHp47uryRZQHwARA1IgZUeZpGIa7u7sP7374+P6dmXFMqd+q6jRNiug2KRpiuIRjlm8HBIaeWlr+5CMPnx18DQ62He1FXer9m7XCdFvcg3at3we/lFXwFeUz+/lLWuGImbmE8edp0y9ea8uDKzpBcyzrX/VZtsTMXkyEmdnzT1RVL2CtFaWavNsTXmJ5YubhyUtli399oAtz8c/Axb98OUiz1Mt38Dtw3eFKEkdEFHVp3NvbW81lHMd3794dj6fT6ehg3/e5LMoLztTRVBps8hk9n88+3CEEP/u9/MLVKxYDxM6s6rrO2z667kO/2VDg8zTpPI/ThIEDBljaUIQQOKTdbuflgUSEVHmHRGTEshSfFqndrlzLTVU98uv4pu/73W7nBGqfVNFnchLr4YIVMeUvMRtqi4pIY522T6wfgVXnz6cmcEQwYAYQAISSp+F82j98+OH7/aePjx/f3X94azlvuxAIOlI2LWWUaUaQQMgxGKgUAZPIKfVd3Gy7vucuhRgAXcWxNrrQ5SsaQtGlHJ6plV6KyJzLaRwiUWC+2u2++er17Xabp+np4f50Oj3c351Op/F09sN7t9vd3Nwcj8fWA4OZpZSGCFs6GAAcbeVStUJC5zKrlaVRJNeGLkRp6ZLU77ZE4Hoq0zQRhd311avb19vtFQCdz2fCy4byne87lhzNKCq2ICgSInGw4FR1bbj+siSkABKQNFtRzR8ALI2qkKGUMgzT/f39b37zm1//+tcuATgMQ0qJCFvdg7+EqgTaBZDhqvNBwyVrtAQr5k3709qXbVavWW1clbi+WMkvIJqtANzny9c+iwK2N3hxV+thb6+FRUWlUR6hlV8sBsRFXtzUEJHvd4DaptwHLed8e3t7e3vrVWVu0GOM33zzzbt377zThuPCJcinCwfoGQdRRGgB37rKpMMSkyYibyn+n/7Tf7q+vn7z1et5mnwxJ6wOgEOi1HftKzOx/8toKtnb2ihWdzRyiIx5qkqlDgG7rlNVNODAquZvO45jKYUjISJYAzFoJoC6oIJLAWMpUkpRqbI7IYQ+9k6+c9vrIuSO+XRFzrOF7eRYuYE/WOJDXdd5bLX1dOGlS69vPZe3BICu62EBjm1pOXAMS/fqNgW0lCHrQtl88QS/GT8v2kpu66qd6G0WGnhtZdq2ck78hqtIoVMAVQHRO5S4uStzphrRX5qI5epIAEDmoqpdsoWwK1306GzwiILkcjocnX7AzDF0CRE5AC5NsRc378UWqxEvX37PAYIp+CHouuIiUtB0HM/Hx08fP3737R8+vn+33++7GCmEa5dfEBAwpEAphtjBwoHz3aoKYmqoDAgLSMIl9U8r4ffllp7RJ9p+d9EcdybXc90sz/Mv+MzOtEd0xdRcm4L1E8yslZHB6nR+YVvWb+6rGvFZjXPb4PWGlyA0LrmLF3fYPgLhcj+ytEkTEVBh5u2mUy0EiGSLQ0WIVRIRFnCIZuAV2QAIBl5P/NfjAr74Gm1SsQpe1ybTZkZNfITQsiEFAHDx5x9++OFw2Lfd5dt40/WEQQ2RAsUaRTMzRCCwlGJNDYfgXppTRuZxMLOUUtr0FENWmcfindGHYQCmcRyL6Ga3daC22V5hYA/1ta5u3n0ypi7ExEstmBFbO+EAzcULp+l0Oo3jUHKWeUopbTabeZ49SDBN02bTtcFpOPLz0xGeL6w/eZkH2O35A8v4g8ISXzbxiqT2UbrUk2t7EA1MzcWGS56YkYykzGWaT4f93Ye3j58+jvv9dDqgzJvIMdDVrifQCLnkcZwt58lkUkRWNRUQ2aQEvgeKlDkDhRASoufrwcCZG25oCIDmOTtdOnCIMQGi5cl9NlQNMXZdt9lsuhS6riOAN2/e7Ha7FEMphQy+/vrrq6urzWaDWPvJhlALccaipoJAgbl6Zsv69FQXM4dIqjoMp9NwLvMMAK9evdruroi55qGchARwdXXVbfqQun4cwTwzuMHAhIGW6IhfIaWLwjBWJjB7JsIMiKXyQkxUvPuuAXSbUHXRq7qv93r1KRNv1WEOYxAAYRgmr0t4eHj43e9+97vf/e7t27d+llddm0tvMVQVqmJvz+S1bBExWcxfXSsvWO1rO+tn0gsI+Hlge3XclhefuDas65P4c9uNq/xIOx3bybEGpl/YKEtJ1jRNpRSP4q/veXHeioOw4/G42+38yV7XRUSn02m/34/j2HXdz372s+vr677v9/v9MAxXV1dE5O2GfViaagxA7dHiWKQCGisAQNLMY735lk98enr69OnT4+OjL7ZaFeQpaSZf0gBwOp1W+/0S32FmNHOtPm+SNE2Th8bLPI213tm6rutT5188l+zo0Jd63283m67bbpiRQ6NdelsuiIE9xASLBz7PMyKyZ/psZuZIkYhS6piDh9BsqUBHZxx7q562H5ltCQq65dztdp5Y97+GRaNRl1qcxv+JMX0O+mXV2cVzyo5HX6xtWSqR12HI9S3xUkqyXqstiumo1F/rkyIiMsuYR83adZ0ilFJALaXU9Rt3/3IpUrxZTVFVAvTiQwEUhTlLnkrO+WqzZebNZsPMXdqcz+fz6TScz6oaU+KrKwJgRFCJjFfbzdW2TynW/hmIzjDzkBdiLUejZyQQjxU5KQgBatQL3AIs6hCIGBhBZR7Odx8/vv3uj7/7zW/Pxz0ixN2Vmb1//77b7K6ub2+YYAuNxyKVdnjx2AygeAXlRQbl4sW1HQ3wjEHbMBNAbQTncgpNlMpdCaJadUEYVqj95WHqn+PSclb5t9Isiav0mYsfrQxIm/q1LXphqfQ5g2X1XV56tm3Ly6Us5gsQ0xanxdMR3k2XERDx//Lzn11f7378zY9iDJqLd7sAUABWP81dSRYBwTOTlRC5ih1err9kOQg+z9qsDffy7VepdbyI7pRShmH4+PHj999/v9/vS8nuuKvqdruNHFpY3sz7etf21bQwP3zD+z5srpjnf72FuRuO0+kEolPJOI7EDMxAGEKIKXHqmDnEbpFLqAkU/EybHlZqWH6pqr/5+XQs05hz3mw2ZpZiPJ/Pw2Y7TVPfp/Z8YmoZQ1kJzP6pY+x/+dK1X7EKo4AnjdEUUFEFUGPsvOZXxvF02N9/+vDp3dvHu4/ldELNCXS3ibsQr3YdlGwZ9nm0kk2mkic2M7BARAFVjYkQwUBFMghTZkIIMTmqAWTCYISuvYxMDnCgFLj4DxhC8HJXRkATUN5tNtb3oFJK2W038zyj2na7dc5oa4DhUx9jJEAPzzRXgVaqcjevbrfbbYp8Op9zKXI8jOMskl+/fm1miKQou5vrmjsIHFJHykSh6zoVc11DqDSmTldUkZRSSNF12hZ4xApOmzcFAtMiqsVEQRkpBObYdInXOWUAUxFAdNHURTLKYEns7vf7d+/e/fKXv/z1r3/94cOHUop3o7ElF0ZVU/OZA732GT2z1pYILLbv81RLe3xtHNtGWIzppTbWrxfyRm0Jrg9aeK5NAyuDu/oUWOx+9eDrEtdn79+usNIeaoHP9oawMtYNYfhXcOTkG9PTwT6qb9688caPh8PBlpLYq6srt1HjOLahsIXV5JBCVtInsCCPNaRwQPbp06eu6z5+/OgRRxHx7iBm5ke4d2ce5+nFYKJ7P1hBhUqWPOVpzNMwT2OexvP5fDweRQSRNptNKUXE5nnBiKWEEGKXdrtdt92k5GQZNNBSUITcA7EqpGdE5PxXd9RbkzS68CCBiLTk9k1xFYGDBQL6Um+Ds5jfS8+PNtFtRbVB86uBNj8y/FWNvePz4qEUWJ3o7a7aAOoqNd+GFPEZWKeFZcgLv7z58/4nmXMLXiqC4+PEXRdTwSozg1Ius1aXHwGAYvHh9XJ7N30hhBiSWzAR2e/3fd8z0TSO6FYudW9evQLPUIFzywyshuDq/sVLgrXF/+AzfANA7qHWfnCCBKhq8zSeT6d3b99+/923P3z3LZpdX23p6hrMHu/vdtc5xihy5RLfLnJqqsBkBoC8HJsXANI+dx0VayMMS3eQNd7Cha9cO42tTATzM96n/49/TPvVnkP8BYFVXf0FtLxMLKztz7LZLovHLrXP7Q4vbnB7k/VXbo8v1sZXBLx4fsUJRDFGV5F+eHj4dPdxPJ3naQDLX3/1+mq32WlnlQJnVTfCpTvAsOoF2mLPBRCqLM0LC/nZI/+T13ovwQoyw2q+6xMAEVHzzCkhETArkP8HTJyiInCMRFTmWQCcEuxUXCKqSh8LRzsl79HV+c6kJb7qT9hsNjHVuv2YUq9qYv12F2OMXQqxSyltUwwpUkgcQ4wdMxOz54KJiBmbSfLZFUAf93qIVp5umedZpQhhYGSCPI/TlBAtdqHbJGf+ekk5L0Phq9CN13owm5/0r446ADxnD1S9u/q3GodAQo8eeXGHmhkuFeoAAC7+7G3fpnEah9PheHh6eLj79Pjp4+npqYynjpDRgglKES2ZskxTmc6PD5/m0348n0AlhdhFBmBAlCzcxRAChQicyCNSTgcwMwAFCKaMiEwU4qbfzVK8qcA8z44LAaDkbKrn4XwG2D9aIL652nZdR2BSCiKJaCnl6cOHtsOJqO86Itput9vttuu68/l8o7fMnEL0ifNjT0Q+3H3qjl0knso0z3PsOiCapunT/eNxOKsqh/DTv/mZry7Rst/vs0gpHh5jEiN21RzuNjxPuc0Ex2SAIUVaeRGqKsUXQnXyvPcKI3NKnt5pxQcAi7e+zGd70BZH1QXk/j//7//6m9/85pe/+PXj4xMR9X0/TfMwDADk0SleOpk6Ad/p3gjPtKwu5wFdLFFbkGuUBisp3bXZgiU1BiuVhAVXWXvy+hj+3ErCc1cbnzuWL57Znvan9gsi1jAVs1uJdrqvv52ZeejU6znaVwAA1781s5zz9fX173//+xjj7e3t09OT96JstSCyXLZA83VWqAIIqk0jWkrRx7b6OYyHw+Hjx4+///3vc86vXr3a7PqrqytYdnUpxUyIcNOli/6QSjUEZJILo0kuOed5nKZxPJ9Ph8PTMJxOx/3xcPCM7Xy1K2UnIsQRkHWhAxCFUoqNI1EPhLjIbYipSAE1EzCzeUYzLaUYLHI2McSUuuQF1GxmJecspeTaINjDnHq5/MhkL8lfwS9StXnO85xLEY/oiygz+8HCHPy/NoO81PGsj3b40umznpF2QrUfytLkWlYt5ogDceVREAciIg7ECwoBTCmFGM0MkGJMXsCVcz6dzlnFA4QGeKKTEJiZLG6Gb8zWTA8AgIIhAzKgnqe5GBANAMB4Oh6Pw/k8TROZlmk8PGoXeLvdMuN+f3V392mzu+pBmJkCAyqQASATSB0EUS8xNgNbHS7IBkuzKiPA2rXCrEowishpv//44YdPP/zwy3/+p4/vvts/PGy7NLENxw4DB0ICAy3zNEznIcSTAcVOCANBlZgkQkJYaGCXJOyCCy+BsWXLPzMOZrbcGKOr5KyiS4jo4mNrUPs50FnbGd9xzZ0AgFLUq78u77C6qh3zgvJV+K+ZOHielFijwLVpxcVkfWZ1ERf4CVUntaiatzEhRhC73m1f39w+iY3D6d0Pbw8P95rL7c3V3/7tzwiBAwMgABGYkpfhYEsPLDgVEc2FZtfXXzIR/ALqwXMgCMsYtCEDABWxUvb7/fF4nKbJFNcBP1ucbH/QQTF1dZQjBz/tPN7fRn+dZvXH25oDAFDgGAAgpMgUFKHvUuiSl33U05cqm5uIcPGfVoGHZ+EKIvLkxTRNKiUTEppzg4jIDxUvc2uUrLayW9RhDQHXi/VPXe5PkYF+XuT97PIuNx7wNwMDMdWaicTKrzAwqboEpiCST6fj/ceHTx/v7+5Oh0fIuU8U1cgsGhgIm5FS0WJ5zvN5PB+G0zkEuuq7vu/B5NK6ABXRkDEECpEphFlFAAzILYIBMQWOIW16KNkmKNNUtKBio/LEyGVG0DJPeTLbbTpQm+bRmUYeFPG2V2bmBZvUVXATQvBKoDpToSaGYGkaa2aLDrnudrvb29ellMNpPw3zOOVSSkrS99uUAiIezqeiJvUsInTGDAAiT9MUQ3KJMr9iSiLCi2eCWLXxxTSLZSnATEwpJCV2MRoMzClyTBQSUwSv+Xf21dqgPC8nOhwOv/nNb37/+997gap/Ncc63r20gTZ/HEDWx6IfyG1YrCZtoJ2vbeWv1+068bHGdmv7uLYG/+qiXtvKP/Mcp5TYErP5HM+tLz/XvRjIiQROEXZuzfKG6LDPQZ6/ZDEsqSm6xxg9W/ru3bu+782siUg33ltjrdFFc7gOV7NOYXXBgg5DCPM8uzy1A8qnp6fr6+vj8QhkDgFXYSf023sxdACAqoEIUIiBwcBEc57G83g6z9M0juP5fDYz/16qKqaS81xyKQUIOQYKAZhE1WX81xE4M1MoUy4ELbJrIYQYCBH95sNSh9tm0/PR1WlPvF4e2DhS1ia3htxaiUm7gfYEXlo3+aQPw9AicGEpx26n+/qcbj+39bxe27pQxPzLenGPz2Yzzu1VbRfgEomozOMlWODUoKlUKqSqHs8nRDRCAxC4INdAcX1jLevdbltEsuj5fJ7GMefJM04elo4xJg4IcD6eEAmZYrdhV4EBNqRmJSpyqbzAujXaHoEmNNAUaoHVVFXyOD7cf/r+X75999233/3h99NwJNMuBS05D2cMvO36GNikTMP5HDpOMXQphOClp47aYqVpetQNbRGKp9q26dkGB4AmP9TuUJcoLCACPMNY/pSL7cLPDtBVvrHFBVevvcSA6XkoERfPDTzpsawjgJcwrs3mi7eFF97s8936Z2ydD5eaes7a40Q31zswGYfD/vH++GRdCmw/0Z98A4FIo7HDPmIAwKUMvPbmBgCwGj7/a0LAZix0dUQ1r8uWo6P+Ksagx/Pp4eHhh3dvf/U/fv3p06fj8YhMHJJ7SDF0tzevtlc3AMDM2+3WESEAuMxH18d1YT8s0+ZP9kcaVkPELSJBJaAQMzB55A+ZY9fX/c3suoDLe2p7Z6xUAgWv6CcUCh6wkZJvb67BdEJIkQ+Hw+l0MjNHt04waj1k6Hn/+PXNt6P0Tw3y0qfm+YOrv1xWHiiBd/xVr6YCNTMhQ2/0gwiWZ+wiSAECHU6g9vjp48P9/YcP74/7x3weSec+8iZyJEQhmyV0CU2tTDpN8zhIzp628CPwdDqkGEspUjBEj3Qhx5BS4hALIJAvBUAiiiH1Xdr0Xb9NqUcORBRSdORauz3aJucpIs3zaDGhyXgepmEczsewdNuTYtOYD4eDa0QzMwYGs/M0Pn63lzn7IvFDfS657/vUdxuVYRrnXLx52jfffLPdbl+/fmVmN+X18en4eHicDodhzh/vHvpNurq6QuQQuxRYi3AMqhBjnMY8jBMAjNN5bX2mIszMqWvnIqqBikJByJFSFqPAFEOXeopxzqLEKXWeAMLAgLW3OhEVUSdTmtVtPg3D6XTaH0+n4/CHP/zhj3/8YynlcDiUIvOcEXWz2eGScUBEsHrUtRPXVroqjnv8PuX5SYmrhGlLf6yX7nq5Nnu6dpER8Xm13TMLaKsS4xeGde1DYo1BPkvk+TP/FATUlRbMbrfz7Kd7ZQBwdXUlIofDwb+aF384Snam3TfffHM4HGKM/mvXdU9PT/f391dXV15tk1LyTKjDa7/DsAgSrXGMP9L3fSCOMXqirTk57SYR7ebmxpPOC+CruWA/+82s5KIivNmstr/6qUlUPcJIvOl6KwVBx9N5HE5PTw+nw/F0OlxwPJiqEvMwTUQ4l5L6fnu1K6XEPoYupS6mLiAi5yoNkrMqomhV0ORqeJhDIApmKM4w9mIjF/xbDn8AIAxeqwoGiJWYgYgiOs8556KqiOI6Gv6vT4q/fJ7nZu250lufWTyfVl069TVAyUvrGgdq/g4v8JxPnE9lQ2Pb7baIuHvf0Kc/zeH+NE2bzSal5JAxpYQAXdeNeR6eJqcCb3c7AJjyXEoppm73wiI/ScBmlmcxLUWdkYMCEJBO5+Gbr380ns/H834cx08f36eUQNTd9Wk8z9Ow2XbT+WQ3V6pCCCkQud9YvQ/jSEQERn70IuL68FhgVQ0imyihqSqhEWLi8PHx8f79x//X//G/v/v+2+/+8NtXV9uffP3V1abfXW3zlBGM0QLCtu9Sn7xQeTydRSR1m5RSJFSuZehSZhANXfriudZyux52aatU9DJlZlLT2BexKkZmMFMRFUAAMV9dz9GY2pJFIQDvfYpF65OJ0Ay9HUJ7ISF5hzAv4xXxgIU1DrStSNLwHAK+xKDNKq5s4DoDbksUEMArI2Uxs1ZKKTmDamC8vb3O8/nrNzc/DHst8zye5umkeSxkRJBn6rc7MSQk88MdPUXoNMFnodb1Hf7VG8StYc3aTIeUYHHjDofD4XAYhqGUsum2tIgCoMGaJ7TehN7PzSl3HDBiNDY2VtIAAQLsup2gQIECBQWVlI3dTNSdz4TsQm+JAntz6wYBG/4ze5mTvYB6RDI1woDEjIlDYtJAKuhxQUQcx/Hp6akVEsJzlQ1alQS29/zXhxQA6pL2eP9FGxaez645u85LsA0VBF0Ez8C0ADGaQslQMoBOp+NwPt2/f3faH8rpQGVOqEAQTEwKQYhsEFktyDyVIiVPpcweXyEiLZTVu24gAHAMFINDHAyIjECGyCgG/hMF4sgUAFnApjx7doi8RgQUDRCsSEYzIuhTB1pUucy5mXjfQiml6+tr9s4KffT78ZjNOI4uLOonynqc/YXjOPqiqrTRlJi5xy0AY2AX3jsez1mKH3ohdUQgWKXLAqfCplobJ8Bq8AkDIIkCqHCVXySvgwFjLWZoNe/DTBwZkDgRM3IkjkgMFFzbR11V6rKnAGqdezcOD+fz2XNtqhfeoYi2EPhlPSi6CuQKZf05f2P5uJflGvDcjX7x5PbXhsAuN/A8gftvuT63Wes/vbAqn7+Q6BI19CLfdsAT0TiOCyy2BiDWXqv/0ATh3COfpnq62yLMsTbo6/Dn+rbrMK76kLaAmXv5/vNut7u9vX39+vXV1ZWH1prFqLNphoiy6hHc5sLPfZCsJUvJUuYyj1JmySVPc8s/dl2Xui6lFFNSJAoMauT8FSammFJPS6lWrR33LpxS43D+kQy16wMu4VgPLoJ6MV9NcTRWg2dylkPyWSZEFtGiNZ/HfeY1iGy/NlekRfsWahe2sV07MO1TcOUttMVzSU63aNMS86NlXmytz6fqFuY52/Wy6tyeuIngpdZeVU0EApABM0cOgYOZR8We4QlEbDxUZAbCUso4Tzlnk+xFH9vttpRyPp422yszY1zCpSYmZspALib6rOkZvoSAl3tu5oAAQfQ8Dnkqp/3T6bgfDofxeJBpgj4SGojkccg5x9RfdR13sQvMAGgCJmBCBnke0SAQBwIMAUEZUFeMiM/th118uWe9f148CRBhbVV8za+uz1+Fq1Ac/Fnj07a8rfzYtUPbJnpt6BA/D0y+fE/7LAq4vj1c6ROu3mdxtk1UNTBuUtRNv+niUKY8nk7Hp/P+UTa9qWLoQDbgqHxRyQSQZmeWoOvL2/sLQ8DP7XWzDrpS2fbjgYgAKGeZpjzPhULsNtvr61t/4ZKqgLlUw6GAQMwxpa7b7K4cZnVdx4wpdBSQMQCZ/6vFFESLFc0mYKiMgRYyLxG57FxVLecqRMcUL3AeYFF29QSBISjUIiddqK/GyEqQAkHkFFkl5Xnsu0i4U7Pz+Xj38Ems7K6vQoreKBNW51ObIV1JW/0ZLPhs8eD68So3CjUqYACgZkDUwCyaOwV+igCYghQd5+G8n6fzpw/vHu/vTg8PZZ5FMqF31cxmahkyzRwxgInoOI7D8XA+HabhCESp3wLNFsI0zwQmiLFLqUvcRU4xxEghANVuzuA9MgyBiQIDkyKIgU3F24YieRs9rqwR84ArAwEBaREyLWi1eRcn5wlcX1/Pc0E0pJrncrafF3UaIUnAkkOeiYhUvAFdt91cI6d+G0L4+kc/3m63S4U495urYTipwTCex2nOKvNcKGCKPSUiDJvUxxj7ftNvSynq0lxrfN9tNgAgYKYgJujQGxGYGQhQTIw4ulSYgnkfgxCWWhBmF3pVqwlQrSYasLLy1U++YRiqoTBAb39JQbUAABiBEZi1tWK1x4L/h21F+a9fNE+0kN/teeDtxZZfm78XNnf96/ojPrfFtrrwOf/vhT35/Fa/+J7txlTVy2P9SPZQq4h4V49SivtszhDFRajPzZQXZDR41/Ri1tChYURaGG8X47vciZdX+NUAioedFhGf9ObNm7/927/9h3/4hx//+Mc/+9nPgCo2BYBAzEhq6K9q71y735oZGLKbLdM5y5znccrTLHlCk8h4c7XtNrubm1e3t7fX19fb7XYslvqNiYAIx0Qc0Fdhn0IITGgAtmI4ac2NRmKomd+m4awKCmbFpf6spkp5kUM1h84VBEBAQFPUVetqRAycmCICExEwaYCStYCvWvI9gsCmViVploRyE6BpOZZ2z75NPMPu2H1x9r2HR+V9tvhfW3gpJTU0BIWLKiEQe/tWnbMCFrUs6gQQdfaVAnHsNzvnYHgMkpHKaoV7O2NUqygwMLME1kJCrCh2PO89ZWFmAjaXfB6GeZoC2GbTdTERgUje7x9jl1RLTNwF5hiAGQ2d6+O90Rr4qBthtZ+w7n1cDjgwUTOb5/nu46fz4fj+7bu7j+9PhydQITDTMo0ntjyPgYi6Ln791RtKqd/uBEnAyjxZUREJsQNRAgXtIgeufCrdXO3gkgd7aTfWu7juIP7MgVxZDz+kTdFr7BrA/TNvuzYvRLTYzHXdd1UEXEPAhmGaRaLV1Xb6i09sNuqF9VvbKFznqZ87yabFOVpIFBgj4fW2C5aPVxuWGSXP58P9h7fbq2tTTFuAJQYPZLZAAkSsOhVUP+mFhfxrcQHbI2tAjXYxfKqVeeqhGo9k6KpwzIM6abmIaLfbefFd13U3Nzde7QFQGwNTCJEZiAIRELlZAtWiHagaYlgEMvwebIm7+uVtW7nSVwnqmamq0EqQ8Hnaq86lmrMsvXAkhioZH2Mcp+l8Pk/T5NIJzolej8z6hGgP/pkRRltiff6/BkhgjvYXP6/NgZktfUgQwFDN1BV5EAhhziAi4zQPh+H4dD48jvtHnc55PJFBQmMkNBERUFEHwxiAyLRoFZGYS1FC4pTYzALLlI2YQ4hd3293setTt8EUiKN55BFcIIpcA1nMivdHw5JSMEPXi3dRG0IjM88KmBmIqoktNYNr0+9R4e0WRaSUOZdpGIZ5nn3NuDTjdrv1F9oSMGghfZ8sD5uEnBEZ0aVzaLPZUWCfNUQc5vHxcEgpxpi6ridiU0RkCry9Cp7kaZNFGLKKAoiqt+ZbFj9zIA4AohgjUjAkMdeGMGRCCsBM5OJeiEAKKNJCBUAIZpX/Po6j6xJ7RYKtWiOUUlQuOpovjNGzNfxnltxnwit+tdgGrDpbtPiN28oWufkiBFx/rn0JFP757bB+2z9z2YqcNwyD39I0TUTkzd/6vh+GIefsPBNZZGNzzsfj0ddbC9EhohNRWt68nQoeS9bn6e/GJWqDWUnxBrRSxfPn9H2fUnj9+rV3h2sN62CpVo4ckMgPqKaK0v5qZqYSssg0DufT8enxfDqcT4c8DV62goi73W53ff3qzavd9VXqO2CKIWxEtEg0dTPrs5RnUVXxTlmlbvdcMmhdh4Gjl+LhKry6bKv1V65kuGEY5rngQgVbx+fWiLmFrmVVcg4rV6TNpi5EalsQ3noW2uz7M32DLFxYaHsEliisLDKBz2jZRFz7GHFb1W2dO8Jr/gAsZfVugj0XYavwZKAqK0arADNRAICoKClpzTlWo+RoNaR4dXV1urne7XbTPIzzFCM7D94LhHfXN3matLi2DAGT5z3UVFERAsCiBwHmS229ZypYaPWwRCjq6/9wOLx7/8MP3/3x7tOH8bg3mdj6AMYEgS0Ssenjw13XbxmQuo6ZyDkJqmBiFkzUtLgCKgEgBVQzerZt21C0iV7AnN/X+ti1F7u+sgZXqoft32fQ6jMTBBfLdlmKL/CZT67qOm1yoRIuMeJLXVf7Cp/b2NV4PzO59XNXf9WVZIH/wMxMgCpgalJUMqqqTIen4zzsWcvr16+ZmWIEc9lRRWDRep60Orx1lHF9S38tXUBYASZrdFekNjdEBGZZ5DyOwzSN8+x2VMHZDEAEKaXUb7vNziU/bm5uvKF7Sml7dcXM0avAEAgQCA29T3BAJoHCCGjg/wJha7xQDyrCpd6yDgcREQMxuPqO99w1IlVY0/zd0fD62irwaYKgTMAEAcnTJMzcAaiq95tvyNI1e3QRj21r+l/Ff/Wy5SaeX7w0I3+xw9EDQPo8Wi4KADJO5/3T4eHT3af3nz6+nYYTm6CK1yAULWWeyjyBCaMVDhJoBMjzeD4ez+fzMM4l5z5FAxMIhgIhxcgpprTdpu2WY6QUidmQCpqpCWIWMEYOhEyqOpVsJQSk7TZkFRMsJZsWAq8oQ2KnHGmxIrkAQAwUQvjq1WsR8UgYUej7rZOyn57m82k8nwdE3PQ7LwJwL6KdFtM0lawlqyludld+KsxzIZpD7GIiNZyzTHNJ3Sb13Zs3b8Z5zjmfP7777o8/dNu0215zSMTx6jpuuhg4iYinOY7LGO9ubnPOh+FQpCqkM2AgjBwxMCJDEYpBDZUYiBEUOSBHIl7Wp08FIiAzeYdFVUA1ANCipciHDx+///6Hh4eHp6en0+kUQvDG1N4zYBxmZ0B6qoqI1/2IvrCMVlvYsfd6Ta5N2wuTigsHN6wk3MrSFePzC547VM/N+jNr+794+WkKiw6cn+Xn89kJdgDQ931T3DCzUopja0cM7jn4zp3n2cknqtraweHqggVPtK/DizxsuypoRsQVKcU94a7rrq62X3/99Y9+9KOvv/56t9v1my6X3KqMAzE273ElXSYeKxLRMh9Pp+l0HE7Hx4e7x/uHw+PTOI4lzzFw13U3t69evfn6q29+dHV92/cb43CeZANgot6Yx7xddskiEpTYdd2k1ByO1pi8Yf0OAGBERgSAqlZUxNRjdk6n8W/amJEpeRP2Z10ZpJgukkdrPp8ueo26tFReQ0BY8H0b9qb81/xD/1cWKUHnS6wxqFQ95tKcGV61kG7AiJb6HlxoiO4MIKJHLrxCyImhABBjTF3yLzKe3Te76OCwC6ISBWZQq3qoFlIyNTRj5HB1k5m5mKaYbm5v1UwkG8jx6REYkdHQsuTTcDqfj8fj/nQ69NvNds7A3oJTVKEYcCCAGhlAYLPatG0V+7dlwxOCmaqJkClIOewf/+X3v/vNr/7P3//2N/P5eLNLeHOdmK62fdclE9Myf/jhj5vrGzPrdru4sZQCh8DkrfEKKFshJQ7u8LhfugT/WjnIOnDrf2lWCMBdLPss33vZ4N51qe3B5YjGP2HfcI0AmWKL+3pPisVA4frj2nJtMb/1asTPfNFm5V7AwS9e+My7BjFVqMrhRMRUu63maVDJVgpDYZDHx/unMubTYT7/aLPd7a5vAQyxBkfRyEyWqX12Yy8+/a/VHWT9kWtgiwv7AAC8bPb+/t5PL68nmKbJDWuonXaiR/uur69dnd/bhOx2O/Cq3hUv2OfGbROFNefgctmlIt2j5ZfbWwV2iTxchqHlZ+25/0ELy6oFCHEJhMQYBaowYYzx9evXr1+/9tt2U9UKs21ViLQ+Ef+Vy5b4HwLo8gMstM9lnBERa+4Qa2s+f28RKLkM0/HxYTjs90+P0+lYxqFj3PW7Mg5VvgqIY+gjBYJAyIgmopItBK+68BrJ83A0kVKE0WLqQxdi6jhGQ1bAIgKABWZDMAVDEojMFGKkGJEuPBtgYgSKgGggDKCMRl6i1tjfF+KNGpIryIjIXBQAYozTNLUKxN1ut91umzBkWDQjceGYL+sn9n0/z/Pj4+PpPE5zKUW9btQM+35LBJvdtcIBAFQgdokwuG5wCCnGU+AUwuznQ+AL2TmEpIap32Ke/HDy4EPsu5h65jBLQQq5aDEAQgWvB0wYGJBdKgwMzbyrUgX3qurzOM/z+Xz+9ttvf//73/sOGoah7/sYuxaKExVdUdNgMTe4OgZe2C/Eyhe58MRXuK0t1PWeatawBWjBnVf2RirP3Gj9jCr3ufV88cMLk/LiBv5VsNjSDg11Oe3Yw8O+PIioKSP6RvbshNdh2KVco0oW2BLxaijQx1xWrfNgsUj2WS7JS/baWeIG7ac//embN69+/vOf//jHP/YIpcpLXW7AKvTQssP+BR0tzedhPJ0OD/eHp/3dp3eP9/f7/X6exgV+JScC+le2hY0T+86KuFiOLJK5DiSQAqISRWZ2JRuxVdnQ0nTHA4UNt3lv+7ow8CLIgIv0AS2CILZ8qEdVceUSe+iugbP1dK8tdoxsVarwC86Df51Wry2L6OOLwI8+r39qN2xmS5zo0jKu3aTnqTy07G7GNE1ZRFVvQmgrZzwPvh1UawMkVcUignkGYEIyAiAGZIoxglWiNCIiYWBmVwjvu4hoD303DucuppajnKbJ+yFtdsfr6SZ2CZgDEatnjRCXimCHygYAixpUqw6ustEGSFRknqbp4eHh7du333777bvvfzgc9x1ooE0u02H/SKh2vY2hM7PIHAgIDU3RhMGY0ftIu7CGuXqQIzIiEzFq4ikXUUz6jCjfjMB6pj7/q1kVNCKiSobCy59fWJUXdgyXOH1divrSzrR10u6hIYoLWPCT9rkAwovrxdu2+/Gfdbk3rRV6z4pFmDEgAOAsJRJBH17dXJPl8/7hXPTw8KmLfHy6z9NPADyA1saQ3PFY74j1bvJH/urlIF/88v79x3E8HA739/f7/fF0qtkKgKN74a564KeLI7/NZhNSTF3HzLFLbo7HYb4kcwkBQU0RzePwX4KANdEDAABsZobFVD1NTJVvUgOWAJeur+ulQ0RkHjZQQgLTgICEkVACdV0c5lxK6Tebvu89s+M23ZOPtOwBXfUrXJ/Ef+5Is9UPy7M8YAkVNUD7A9JFEnN5lck85WHM43Q6HE/7x+PjQx7OljNG1HlCUy25lIKgm5j6LqaUIuM0TdMwlDwBQOh64IDIiDhN01SKAoDh7uqqi9zFRAy5KBqAGhRRJK/TMmT26Ysx9j1xtNpUA8+ngZkjU9d1qCaSQQuo5jyBN7uqPYvBzOZ5pugd5Orxcz6fmXkYhnE8+8nttAFapeoQsagAQPHUNkJg3m63291umvLD436ey8PDkypsNpu5FCQLnCjQOI6qEEK6vr7tHx5FZCpyGicKcxpHokLEzl4KQeMy0l2/4RSh0DiywiAiQATEVLsVJhQGZCRFNUBGttD1MaUQnSCICKZmCmAGRYwYzSupEUqxp8P+hx9++MUvfvHb3/7WZYoR2QydBAlGTLHvHD170OayuppdhZVv42bBVq5OO3HXRPu2HXDlDbfq7GZc2l+bRVsbxBfv86dQ4IvntFc169we/FNbpr25P7+5YQBwOBwQ0fFQXPpBt5rTtnJaIq/92kL4suhm43NU+uKLrP/6+VFEi6DJq1ev/vZv//anP/3pj3/8Y9eaJq513PU9yWApKqTnELCUMp7O+6fH4enp4eOHx8fHu0/vnh4eToejzNlKvtltu+3OWTQeEYdFog0ADb13V1EFDMxVZQPBoTwSGpiTHa2Y1fBwnmWe5yIzIlqpDX8BgPGC+XwYXcaFmT3yGmP0d2jB11ZSU5bGbpdvvZpcXVoGt2Cel1w4UuRFa3oNuGW59DmZZz25DTg2b9yXdAsItCrvdrftHkoprRl9KUUNp1yGaepLQbOwKIIxY5MNchdLRGAGjlHMABx8Y12iCFdXVwCqRUKg0KXQpe2uF8l94Hfv36LBmGe/22kaT6fT4XDoNv3u6ngdU9hsgANGSoAqBES6FrFDAFBceisvexacTooAarVTw9u33z/e3w3nIwP2qetTACnjOMSAhLLbQeySOhVKBU0ZIcWYur7bbpEDuv++xGgJDS2I2RoC+i3RQopY+ACrjU+XFPALAAcAZrDgalhiIH9uJ8JnKHBtVRba9OW8WDtaa8u2/vXFjX0O/r54rH9u4tQLhq3StXFxQvwv83TO8wgmKdDVbptYh+NjxzCeTnka949Pj/cPX//4HHYMgQGBCFXBzDXsXKO7DtcLg/mXLwd5YYvXA7fefs7/cyWF7Xb7+vVrRHR5tsr0YlLVYRrxRBxD7FIcUixRRC5qICKb3Q5XcYiWmHeDvt7VL3693LCaeF34F44RajPx4lXwvD89LlrSDlhzlkkkMPd9v9tsnZFGeHkfXPFgPnd9/vSFX8zeuVHR539yKoQuxJxaY2FFSpmGcTwexvOxDJPl0qUUrm9SRAbL85TBTEsg2vTperdJKREAg1qZy2iIwCFYYFRRTX3fi2a3lVdX1yFwjFE055wJDFwjHsz9S+A6RB6N4JCUgnOjn56euq672m5SCsiEikVES5nmgZwa6MUWplJMNCdOZjX5WBTcFrtshDdl7vvew8yeqdGliVO/SfNUYmKm2MW03fa77bbv5H67LeV4PB4BYC5ls9mkbuPMpKenJ3f0Qwg///nPz+fzcTg3fJnzBIBSDBFj7N4s46+LbJgvRb8HRMwhhxCMqKI6YibCwAEp9JsQInEEDiAGtT6DjCAEP7Mh5zLM+f7+/hf//E///M///Ktf/epf/uVffB+5GXW9w8Cpic+ZOYDD5QcAwBdLer1hraoq1LZCz4+KZ3G7duiuEyJrcEMLu25tDb+IAi+L2ezzBz+/yRcm/k/97PE8W8IMvJLnHMfRJQUcSThBsOkjNuZGQw/+1RoEbICgpQg//wrNzrcbbt9rfUgQ0d/8zd/8h//wH/7hH/7u5z//uScNzEwW/UJcRLVawCzFlbiGaJ6G4+Hp4e7T08cPH9+/3z89PDzcjedjnqdZiiJsr6+6bhO6BISiqlYUcFYDToaoThpa9W0LiJFDlwIzRkYCFC2xlGE6l1I83+CcijmPROTcksqm4Usiz41nS+l4CU6MVfhJV3w+W8KBzZKvIy4N0q1SdRWr2RKbaaHohizXr6pDtfCAYYEmfq3jgnTJ8V16CeKq7bUumuG2VJr7Hvf7msdpQOi6Ds222y0iphQ8TOgvbPsFiFXVwAkqKqZ+4rRYaZZZtYzjhAh9TDF2VzfX9PF9KUXGERF3IuM4ns+np/1DSNxvNxZoa5psQykCMjF7ItjMAFCx5UEva7X9rKrn/T5Pw/F4vL/7+OnDx/u7j/f3nx4f7nTbXW1CuN28ur292W1DoIBAYNM0xRjnPGJOOM9hGAEZiJHjeg2EEFQChYIU1MCMiRCAmm+5gD8Hphd4RDUXQUuYrG2o2uZUBar8LRSobdAu3VzWW/LLiA1ETQmCgZhZ/feSFby8yYs3bG9rq2Tg+sH1p9Thhdodwd9trc7qyx9qxebiqyCCCYg280vMASBsuj7aq+urnnAPWlSPT4/3dx/3T/dXQHHHSAE5fvGGVcG5vLBYlb8IBPSRXbcAuqh6qioRgEEIDAsLYBqGeZin85THjIqJw1evXp/Gabu9GsbRQ+6p72KIMXXjlA0oFx2njBSoKBPOU+m6jjCgeWlpICImDq1XjC4HyaK644E9fl5hJGboSY+qDI4tFAiAgNp8RweL/laeVkUzxuBBbjSyopGTsp1k6PttUUDglHoAMgGMrAoxdCJSxJiJAIhC8jySh/H+xJG37v+reJHvBGh5IVBQXZ7Iiw45GFhR42UpIFouDDhPU57meZxUJIUIZepTb1qQxBuadSESAxGoCkhGRtAZdCY0JEDQUrJKRhDT3MVoBt7WrHbFpYBk6qKkWOMcBijG0TvzxhhC4BCUgoipXGzxom/gNeAGxF6Og16arcUEVMv9tO/71MVYSrm62i0FNznnS4TGdfKO+0c/qxDx+voawHa7q/Gsm822T8HynMjOs95e34zjPE/ZcKi9LFK43VyLyDCNjiC7rtvstlkFx8G/qaoScc4ZEEWVddW3CkHUQmACAzUTFRETZYohBGB2phwQG6Pk/ObN1xBiSH3otlAAOQGwp+SZwRQQAQ1SCI+f7t5+//2//P5ffv3LX799+74UnaaMiC5g5oQnRExdDTz77RGyakNdWvkEvk48gg5aa7SgKTE9E7Jax9RhMe5+tDfhD1jRqGklpAKrpNvnK/zzZF+zns1wL/ip8sDaqWyLWgd8CRq2v/qx6hyAq6srB1KllMfHR6fee2vgyCQikmcienVzDSpabHbWuWqZp0y4MP01EIJa1eXzdpyKBMwYxIqKihojcSBCQARCCJHneebQIWLJQsjH8+n25hUifvXVVz/72c92u93V1RYRkHieJjNDZ8IhiqEBEUcAhVWrJ0IbDgfL8/7+7nQ43N+93+/3+8OjFRnHARFD7Dbbq93NteeCRYQIJedigIiGzERuwC+YHqpEGREDMyGZGANwYZFcZd2rHeIqHrCK1qgqkSCyIRDHLKXb9Ko6lxxCcN4hIRlq7BKN3G834zhSYCA0hPV/7oYjgAFkKW2iicgLcJEIlrSsE8Rzzk47M5GaSyOyqo9qRWTOWZcYoblmFlER4RBMFZCRghqyV9QKRE5mhqjIlHNmDPM8phDneY4cIFqe5hp9kNKnAKoPd3evXt1M09B3XZEMaIDWdV0pJXLq+76UgkwSaM6Sc1m2phI5EdhMrOs6MxmGgZnyOHEM3Wa32e7meT7sn2KJxQqSFZnzdN4/3febzsiqBllgbzunBgpGRIpVkB+IPXhHTGigJgEZzFzk9Xwax+H0+Ph4/+m95rnk2Rc4s7v/AQACM5hAoRiAESXPKtnpMRgi0ECUEbGSsojMOv81BItEhIRkAEqAaEIABIrmlGltkRfnanmS2ozUwFQNARGrfBgRUHHTutgQRvR+mBfz0gzF8ragl8JTRSS1IlJEtMGYxeZdgtm8Ku1qWfg11Psc9tXzz3+ufbgQyL+F1gwLmBqoKahU+UJzKiAHJqMgmnMRKSXEqJAJMI+5TGMfmfqUu76IPT3ef3X+8Xh82mw2RWX7+mtXVWMm14FFBPUTpLae9w0LAPhXTAQbiE/ZOqQPiyNVSjmfz62d6/X1db+76vt+mucYo4I1ks2Y5267ub6+dgmYGGPf9W7L2qy4nydLXRgAOGu7rYzLROJSiebKqPiMHlsnEi6evZrARTLg0pKhkYL9SQhoiAFJQuhTJwbbviei4XQ+997IcQMAiC+bv1XAighml8Tunyh1rHNpLeFbQZ8CtLWDgAJIoLR0U8XaKIbrka8Gouyl8MQhJkBj1JIVTHa7XZFZ81xknsdxPB6lzKCz5IIIuBBrWmssRospxNjFrnc5MbFiAjECxcDsVoCJCDCIYVVeXB3Snix0Yb8QvC5YAIFjF0LoLKqWPM3jOHo7UxWBRWDi9e211zpM0+QNuwCg67qc893dndMMHu8/HY9H74twdbWLIXiU5fb2djifHh/6aRx2V7dvXr8WsXcfPh4Op2kuwBS6OBdlJtcU3G13QGiEdvfJZ8dliWLsUkrTVGNv7XvlPDHzPE3zPM/DeDyfNBdgmucyDANyMsaQthhDiL03Ztjsdt1mS6kHimAqs8ySEQIRlUrPgnmWDx8+/OM//uP/83//P/7rf/2viNzyULgEKnil4QItKoaK9JLv8oU1ts63Qi0faQisvVvLu73gRLe2Cuvoy3o9t5/bu9lzb7j9+4X7WepJYSWi5K7m+t7WP7Qn20J0c0fFCaAec3JjsnwWuPPgISuPYnohSN/3ROS+xM3NDQCcz+cWylzjTrjEDExVvZLbB8q1S/w9CdnMfB+51sHt7a1r06gqMyCZgxh9LiCFGHQlCjOdjqenx/39/f7+/sP7t+/fvz+fz6fzgQFFiqd9f/4f/0NKnSyKfUSFQuxishjF0FYVynXU1QykFEQ0zFYQZM65TKXMujTPSCHe3Nz4pJuIk+1ghdpFspkRBkBtuVp/vo+tL9S+7/2FHrfmzxSI9HnLQXc8XA1KtUpAh6UpsJd/uSAArKJ6sLT98Df33C4AIDnpvnKFRSSEKlg2z8U9HF6qgH3BmFkp1a9wV7DVrCCiI6FhGM7n49XV1etXt8zsTJWr3TUzd7F3UXEFy0YGMzDnnGVV47JkSzjnfDwczueZAQwkhLC9vgrDqCpXmz6l1HUxpXA87udSKMSxFAPaXd/e6psQE2+DASCQ5xRcrLQ2D7MFpEHVlELE0+m03+8/ffz47u0Pb9++fdo/IOLV1dX1thY1urGVMgcEDHz7+hVgGYZhEqDzRKdzdzilvqtTmWJKqUs9okEgUIy8AUL2gxCwlWmaqJix72tgJQRRRORAAGY1UdbOPSSqbVYbB36xAACrmFwzVm3l2MLjbBHl9tc1Wlhrd0AjHSK6EjVfGttcrhdWtBmB+idDQANCkEumxagKhS1bZtELAAB0GbeFbxNjIBaQ6fR0d3d3frobjwdQCQSqxibz+bB/+JRS6q5eQx4hbRDJVFUFkbXGRxuAudzqX7hH8IvLnotHMLGLPo7jOI3n/dPD09OTU7Pbxkbi1msICBBRRF6/en1zc+OaBe2D1uPezgnfqOu7wlXm28w8L45Yo4PNTKAGMwN82cy+fVD7NH9VkXqouDUEAM3FCxTMEFRTSoZ4Op22V7ucc8kZAdgDjjW+DYjPQ3x/eiRXf4V10a/Vmvm6QhWQ69+o3rChmVJ9KpiolFLmPI9TmWbLGdWJj4AUwGzKo2mBRWiunuJOG2eKTNal8/lc5klLBhU3vl3XxRABvZtNEVNmj/YxuqAjAAIxMYTY7Duq+hQvDVnIvPmUCYAGYgqBgFWL9x6wYiJmWDlDZkYhUUiNEHxzc5Nz7vseVKdh0DJHxkAsuZgKEaUYt13fx4Aqp/2Tlfzqqzf7fS+Kt6+j937t+4yVZDOdTqeui27OkElEQkyeax7HMc8SY0R0vnaapolXojyn/VPokoIRQJdCkSjExEyLLIWolmku80RRUt8hYtd1xAyqUmYFQ4jMDEZEkAIAwDyD03T+x//4Hx8/fiylqM6lzGZOSsMQCLHVVGbn/9HCp0EEw2pfXkQB222jr0uEZYF+YVO3veYjs4ZZa9u39sHaS764bdfb7fNdcPG1EJuCVyPRtqzZ+h3W7/wii4dLrEtqp3YRkRb9osX59Fj1C/CKS0LfH1kfA3hp86jtTDJTEUGCEAIRMHtOkHMWM0MCYowpbHebN2/evHnzxrVgqvKLERiZmje9MkODVVM+usSbXXbqeDwOw+AVUV4UhXpRMjufBzMIsSOPh6lqKchBc3GP0sNpWGEZTXkSzaCmGpg67wNsEEqZYbGBDoDqKQXgHw0AvBLaAAAOqIoNJKmWnDOAEl2yhLjQGJoozIvFsD6zcVXnVz9iKRNe1wXjSmnBq3dDCDF2iLRu3MLMwGjBEFHEpimboTME2nP83vytljQuOG0pxugUlArdAvtn+a/tVbJ0SQaAohLAQoqGMI9lKp5QFubgvBFmGscxxsjcAYCq5Dwrc2RMMX3zzTfnw5EIGWwYhhQohBC7jYMzPJ0OhwNQ6Lc7JLZpxpiIljZdzOTaheodwwC59qWFZQ3nnD99+vTu3buPHz9O4+h6+9s+dV3HYQm4ICoCA3VdUkQxzXlipChRZZLinHsNgQBqWYpqAQU0RQiMBIgECIiMBOaKHoRaAYpHz5aDjaA6rr6pEcFVtsDpc4jcamrblsQm/bEE9Dw70WYQlq4z6xTEer19bvfMDBaCQTNuLRHxRVMJsEKQtcDPjS0DeLD3wj4EAHN5VyMANKtIkYgQYgyqueorHQ+n8XSMqClEFAko0+lw9+5dDN0NhO12xwqQujqMSOihbsB1OM532F8zCmgGACJlnmcpJYSw3e6AmcBKKU9PT4+Pj/v9/nA4OIEdQ0TEN6+/6ja9k+dCqlzaV69e0cLJFRFvte7pm3osLFyQelojjuPof+K1bI+ZzBkRicCoPto8A1sY0LU1Wf0ajKRg5P/nn+MUO/enc85OEbZi7v+1tuhiejqdXk1z045a2a9lDl6Ua/x5FpS7Ec8zaWpQIW29fC2qGoKpqYIJAiIoIIBnQcbpdDge9wfJmUwiW5fITLm6JKyoYGTIIVgMxBYYMJeZmTabjc9Ol5KoegV3CpECOdJHxIAsKmTt9HXxHIVFnbF9zSqPAJSl7kMFA0UE9KRkv+mIkAHL1ZzHkqfBFbDe/vADEXRdZ2be4a3v+zdv3rinPp7PDtRUddpup3m8fXWz7fo3b97stn2McRzP5/MopXx4+46ISpaQ+hg3//Af/24qsj8+PR725/NZtVxdXe02nQcYjHAcRy/ufv/+/TSeNptN120urf8MpmUahvMZhiFt+hhCd31zvbsCII5BDaeSD8fTeZzmLBkgba5uvd6y68BsKnOelQJ3mz4xyTLdIvDw8PiHP/zhl7/85S9/+cuH+3szO5/PntOMSx/qWn28yt7SQshzb+FP7dYXq+6CNlbGcf3ktZGVlbovPg/Me+xtfSTDc6z2AjjaQsSB56Bw/aG6XO2U5c/KturuWDhGuIo+NvqXx6KawjAREdRGMu0lC52/li568GkcR7/tUuoxsMTn1qkiMTM1MfNABZuZ+7FmZ6j9XWLf91999dVPfvKT29tbr5YAA1q+ToxRcRkoqGcbmKwn5P7Tx8f7u/3j4/l8dpunqtOYyzzO8xxj6Lru06dPNzc3t6/eMEdRmed5yiWkrtvsQuxCCAqWp5kCM3NM/LQ/5zxJLikFsN12u02BEifECoxCCGi1xH673Y7nsy2uvuPFZQC/oH7qr2rNP2CppG6wqZ3KbX4XVutl8SwhvVpM4ADIYaifAo325xDQY43zXFQ158ldd984YfHKzPB8PnvpIQA5PbSsOkq3sHdKYV1Hoo38YBpCuL6+3u12iNainutbMqsascg0zcPpdPL11vWb7XbrapStysQ/ujJnGDebbrPtTimpyvl0OO4PkTFtekNWsDjNRtPhcCpKSHGzy1evQsJAwVEUEgMaiJmIlVLQKzMAlsVljkHv7u72+70Hv1MIAfXC92UwMyDw03YaRgvkRyahMVOIFAL1fccx9CnGRCkikZpmzZanCVkhRmYGV0pHADVkRABSA3al5qXSVgxA3Re1C3a5tIcBdCY8ARiANCGqBtzr+3jJ/Dz7d/SIvpm5fIRvxvU6bA1m12ZKn3NM2228sJlrW9p8RH8XRDR71vikWcu1+cJFBcfMEIiZCQGgmCFz6Ptt7vvpfJim6fz0AOCK8FWW0jNCm1evr169BkoMgFz3jVjTULx8tb+iLiAsfr/bA//TPAzH4/nt27cPd/dPT0/TOOZ5rgTnsLRr1Cr/G6NT2muHx0va14qokYIaJe6asVYRRSy+J71Yj5lf1P/X6anhZwK0pS7JzFY1tcsMOcJCIDQDLKogolakmAIyxxiVyETymOepZFQDqXJWWcrpdDoej33fb/tNZEIO/tl+EEsWp7I2p/bFAfn5tcDUzx+k58iQEBEMkMy8ZkoNwMqc8zTneYaqeW1qKqBFDNAMVERUiqmgGRGlkCICoZABTVDydDruRWSeBpmnqQqS4TzPpIweenTPZtHTQsRAaApEATBSCLTIoTEzhcAc1bDojEyEVHveeeUrQRFhYGQKnCxgKUWy5Dz1VWqxtvVMKSF2RCEFkpwBYLvdRqbIYdd1P/vpT5iZ0JhZSx6GYTyfxvO42WwgVEMwnA4U8ubquuMYRm83MpnVJCDHokCIlFLaXV2VUuz9+/P5/OHDhzxNkbHv+xT7QNwg4OPdp6zCzFc319fX1ymlGAIGnnLRXFS1zHmcZgthy1yRgQhGCkhghtzCXaaKhjjP5XA4/PGPf3z/7uPjw97lr51K0QBKWz8vTMwKfvkyeRkFhEuFOS7sXndXqix220T+trqU16w/xVY6bavF6cfkc+PwWc4XVxfAS75EO/XX3nmzwvAcsD7fGp+RLpZasbDSfG6BQFxFFnUlBedQABYufyspyHlqR85y5Iv/tx6cGv4pc9d1S0ONMk0DEXTdzWazefPmzW63S6kHAFXzpgjM0UlTvq2ghvwV8RlveL/fe1MTJrAiIAqqJuIYwswQ6Xg8ElHXb5lFDUXERJwiFxhjIOcfoVf/qqUQQQXFsKL5ApDajq7QyqBlP/2ROrB00WkTKao+lX4Km4+2h8SmafASLjNzeZdKVUIMgcwY0ZwK7JVMbiYvVH4wVdcWCaq5FCchIHMEIERe/kOiGtNNqeKAnMWTyLhENAHAzJGl5CzOmnefShY1mYYqfGPKquceAIgIGwfiPtUktaraQqgll6ELbIYKNuU5j5JzQTSPXcQUAE3BipRu08/zLFpE204EZi6lqGRPNE/TNEznborxdLINimnXZwp5miZD7vqTYUj9jJyYYxXbMwIEMjQzBkQjhNpxQCXnPJ/P56enpw8fPhyPx5xzH5EjRaYYOUTyJmOmlnOxnIMVJAt91/UJmZiRUFwRUCUDihAQWwFkEyMxLCPFwIpqGCODB2O8MKigR/iUvP+K5yIMQQyBFOvNQi1p1tqW0y0WLvUu3lygQfNmEGRpD+Mv8dOn4S1cRYJWJuviB64x3wur9eIH+IzrAgC1HOdLp/oLA1jfytPEXs+ASMhEYFKdlq7r5m5DwHMurAomHBBkmoen0+F+s+1u37yezww314DOqCUDACNXDF8qsqu9/yvpAl4gIEANwqsIiDw+Pt7fP37//ffzOD09PQ3D1AxrSsnTgb6pYoxdTMiECB5qqmzfGJlqcN6zA+uhtFXp34tDy++ttrckIiTFC2NgPWfrUwoBzNChIwCogkvl2xI2Z96q6jTROM6lKCwxhpxzUZGcj/s9AHiK55KnNrfS4l7sariWz/2z6eDV6AKs3SPPDEMNmSMRUAIx8INBSp7GMk46T+PhNA0jqKBpgTzPWiSb5eBLBrCL2IXYJY4IbEVKpi4e5vP9x08edfOQZ9r0RBOHnpmZAywNiDhWAgDHFJA5xRASIBszhMghETUcyAQURIEQDExr92MAAKAYk1cSmxlQAbeRhj/60U9KmYfz2WHB1dUVEc3zvD8f3XXe7Xa025ZS+hSvr3cxhOF0fHp6erz/tH8c8jSZ5ECb7dV1ZCyS53meTtOcpd9suxhTinMX3Kd0sOWBhDdfv4aFbDp0493d3f7x8XQ6ffPNN9989XVjkADAp48fshT3qkkMbq6pZzLTIqpFcqVGhb7fbreeTjqdhqtXOw6RAykCAhYpqsDMx+P58fHRVWB++OEH7zrjvDRY8Z3Xidd1HqSt8D+7bf+tl61qM1t43mONzVCuTXAznet3WN8YPr/+zP3I0jSCVzxgWNx3XjqQwnNA3Pb12u57NpCWhejv34w+rkJQLZjUApD+qtaa2T9iHWtERGJUbx3EyIxm4uJ8ywiIx6vc1jnXue87InAvzBFP3QqGhABLJRiY6HzpDvJw9+l8OkzjWfOlcbCZuX1yO3l/fy/F+s111ylSIGIm2qQOmVFNczGqWRQ0mOex6yKzaQqI4HSO9XnprRcDsVe8eijaRU8QUfgioQcrARcAaOX5fpPOtfDN6ypgbWbbAvCZlVVdNiyEH2b2FQcrgAkAnh1qn2tLONwl4n25qqpD9pSSa0iJiGuCAoC3kkspOWvT38f9NF8Ml6w3s78nIg7D4HfuFkkkz/M8TgMu/gbWlDT7yw+nkyHFGFPqnQDgDQwb+JAaCswAEAIZyDDMjw939/d3D5/uEFREnOU8Tjmm3oBTLgqY+pk4iVHqd8Sxjz2HWuCPBq7Bh46OERDcJxHvaH//9Pjp/m6cJhGxwMzc9zEFDiEQu87frKUUkygcI7MlZgyROVAKTtKTPI7AACXnHFNKHFMIATAgBAnLBlkFPkxqZS8pAQPWQiWAJVCIS2mFXQyI1zC5wfFl8OzcbJlfX3hteahqSxIuwaaIK4kiWNr/NIMAK1y4tmCwgIf2nGfgYfll4WtVdPTCNLVfYeHhIDxTKBFTkLJILdUASkoJui7PJ51HkWxlUooUg6pev7pNfQekYEUUgpIYECcFzWJk7XsB/P8hCjiMZyLq00ZVKcQQQiAksP1+f3d3N46zh8GZ2VSJI4U4z2W73UrfxRgDkQF4tGOeZ6/ndXKW788u9uuDpI1mW17tlvznpcmWz8cqdmJOmBJYKAh1IoG0liF5EYMqlmKgWcIiHEWmYFmKlVKbpymYh2cA4HA4jOP442++6VO63u0Q0YoBIgEEJMUlEbw6ov/MeSxWEGsj2OVWYblVs1o3j9SmQNWKyDzLdIZ5Hk7nMg6S576LWPrFqZsBZSoTWQclgymoMRsiljnPZbY8jsNZynw+7I+HJ0ceRJS6Zf2oKSqAIAUMNeYrIlgYWUOMsUuBkxELIiCZ82wwGwczJ59deBw1Mi9GRC5FiwZapEyzlBnMQgi3t7en0+nh/p6ZiZgoxMiHw2E8n9GAmTO4mAWUOT8+PBye9qfT4eHT3ePD3adPn+Z5yjm/evVqe3Pz+ptvrm+/+unf/GyDseu3QKyzPe6fAFXMANW1oBE5hHI8HkMIu93uZz/72c319bfffjscT/v9IyNsYwSA62WmTEuZp08fPj4+Pj5++rS7vuq7DadOkIrK6TyNRSCmDXNZziqnirZeOkzAzIDIDF2Ih8end9//8Otf/PLu7s77DRJR33dteS9GsDHeqEEWXwsi8oUY8peuthjXRJn1snTs7vEP75TlB5XfmIdmm0FUraV2n39Qu/MXELD99XPk6sd5WPX6q87Gc2HC9f3D6siBleVd3+TaVjSE0ZBEOxIckTRwI96LGb3q+wLBAavT35CTiMx53FgHGGLimBiM+j69fn375s2rr776qu97qiVbtZKTGJxNRORBWlRVlSKSbdUgTotEDhpiiJUPN09lHEefCzFUIB7z3BdVNUVTFZPzMJnZZrPxNIiCpZT67Tal5Kch1jCbTJOUUiQyEfX9lhlCSMzCxIisCqXoPJU8S8lKRBJMFVr5yhqdz/OsWmKMIlkkj+N4PB5ryUUgB1jripA2er4nWsWJH9v+w8XlLsWWEKMf/375azebTd/381yYW0URmGkp6pGEUrQUFbGcRwDYbq7iTUeIzq1ssQkfYbeBMXYAQFQTtWZ2Pp4kl0AcX70mggbgXr16BQA555RSCAxLp2lD2l1fI1qMXNRyzqnvzGyaJlEnl885ez4aRU3m/PDwcDgcjsdjDNR1nQEUEV4uh7y1Id44nfdnwtSn3YaTEaqC9wdFBKKl0NqAELXIeB68hO7u7m7OI5JhWFQ/AwAoiJUye/0vGfgX5Hmcp06QEgcWgTwbAmMwUcszxyA5xthpjEbRIHFUQOWAUQkMvSLF6JlxsIV3r7KEYRCA1+lgXEwKmppXbdajfRW3a65Io+4houPvFlFzN4aqEjitjUa7mbYOP7dgz2748wdtwa8XdOgCN2KrdLaZgSoBsLfe8VTMZQtgKcp4sU4xxi71wbbjtJ9LM0o8nU57uJtPp3kcoOpCg/iNoNOrmsJrPQn+mhAQ0MBcns23YgjRHSZVPR6P9/f3wzB5os1d6sCJiEeed7tNX2otGwW2pa+XajGzLqUmHJ2CrUd/ja/dUje7X5+gf3IuGzRcP+ESyl3pypZSiujleFu8BxVwjgUwuf+BBh4ze3p6urq6EpGw9BoiZo4BagD85Z18cUl9fhmAIqCBwsIdMJcArP+veS7TLNOQhwHylIezzCOUTCoEEDwVhAE5RkFi0HGWnE0ymEiZcyl5POZxGM+H/cP9OJzCIj4H7m1bzaOpFDCmIAEShxCYBAzVSM2QCANzNCQ1EMOixRTUSBBCEEA2Ynt2iQtlsiAigprkorkg2SYmVz1w181XAi6uHgEioapO08B9H2M4nw4PDw/3nz6eD8f7u4/7/f7h4d4PjfP5vDudDClwQoPtZrO9vj4P03g+qmQxNROKgQMvwQDJUn7ykx/d3t72fd933dP9wzyMx/2BFe67fhrHBgERTcpc8nQ66DxOh8MhxMQpEndKHFIqakjsnoMYcgyb7RYQcynzXCiGzbZjROdun8/n9+/ff/fdd3/4wx9acWXf97LqAuxLzoev4ZgX5uzfe+lzrmr7Oa0uD2GuneyGzOBCSXy2yBvqWsOvNXpbr//PQeF6M7bQIwC0IB8spsCBsp+ODW42yMiXZhXVVoiUGgx7jgj97LfFz2ytxtZnQ/u13YCnt1SLKrtYpkg2WwqMgK+urr766quvvvrqzZs3KSUVUHXpeCjlwttskQ+v5JI8l3FoH1RkBgAwAb2cYSVrKSWLIHMpxQzFFKym12VJEzu0VdVZSozxRkv3+nXNQgqaSc7qY4gWYoxuzQBgs9mYqHcHAQAvry6ltErbJUqnDQKamW+iln93iNNisUQ0T9n3dcM0PuZ+Zvu19hn84FijeV9+nrj3vnAOHF1t2+vkPKG0XqsLRKgLeJ7nvlOfdEcMiOgeLy5EBc9f+/3b0s6kOUJtD0JrDaJaRHe7XSuiUlWXTVnq6EFEGCkv4G8axnmetdRkguQpT/Pj4+M8T+M4FvbAbQ3241JhWrJKHuL+oApduoqxK7vZ+h7BdwcawkJOAzOr7VXNcs5PT0939x8/ffo0jmPbCCIFly6LJU8lZyljQOJgjAZqpRTIWXPRkglDMTUoAKBkkglib52aFAhqPAbTmtGOl3yFLUqlrnbk/D7fTrbsAG9z0Bix/o8/AkaAXmx06eDSLGGbNd/C4zieTiev+vcyZ19ytHSObrSQdVz/hS1qj39+Uq/twHITz565Bn8th+DeHhFrixpWq+JZcnIRRDJiqiXq3lS6lCIKTGQk8ziI4jCe5/EMpQCRA43FK31ZaAV/2YrgNiKV8EgGAOM4EpFo9gd9vw3DUKZ5//DoVY2lStFiDF3q+67r3r9/u9vtvvrm6xjj9mqLC1NYVTebTd/VqIOZabEQghdw1b7a4bJR4bOkaj1mCInI3d+61GrEtuZkbe2IeG0FgsO+wHHT44Q8DEM5Dy3mUVSBMKsUg+Fw8vRUpXyN493HT5HDV6/flDnHLokqRQIzDqHBzC+efy8uRfVWala9WPNmdGLKzKYFmUuZU4iSC6jM5+M4nIbDXoZB59HmQYeRUA1kt/G+86AqkwwIamKROYAKmImgAaKJqalU31qSqjJCn6qfzYEAyZe47yKmGGOIMRoZcwwhBU7AoRZAgoGYiCiYFECVEKRS/Zazue4aAETTUlULVNVACJmIONDhcAghfP31155en6bp6ekxxpi6dHt7SwSn02k8nz98+PDu7ffH4/Hx/g5EYwjX19fXu+1+vx+G0/F0GksZ5/zwuB+m8tOf/uz/9n//f6QY/+4//Menw35/2heVcRzn8QxAw5Rj5GEYuhSklJRSF2LXdVfb3dOn+wMovTeTC976v/5v/2k4T58eHkXEgKZpykUoBsBAqRNEZqSFxj7PMwBBiGY0z0POkgK7WQgE33779vsf3v23//ZPv/nNb+/vH83ED1oDYX7WoWhtlZqJWcO4Ncper7oX2KVtHFzpsKyP9kbMaDtx/Vp8fhFR48a1j2tGuT1/Pfu08PaaIfbnM9ek8/Ir86L2bKtGJqvn82VlrgCiXw5ZVDUsbd9ogQW89IewpaKzDVoL9TWMstgKQwJv3riMWA14E5FaTR+HEPp+23Xdz/7m5z/60Y/+7u/+4e///u9fv37ddR0ihIBO02WuMRugS525Y47xfBqPh35l0xoM8hStE8WmWuZSDOl0HkPszuchi0gxz/o5P7UlvPo+eSmMFRnHsZQKblIgIpzn+XQ6uU4KAOx2OxP1oDgswdFLYoRogUezeyxeuQXLSaGqfgw7hnO1wpzzOExm5rJ5IXj03SVyeBxHf45PmTseItkMS8lEIUYEAC8CIwoAxVXiSpnN8vk8Pj0dnDR5f39fSo3o8yLswswiJec8T0UFxjhN02x2Ce4eDyjFdlebNvU++8NQzEAVhmGSPHt+/+HhIfVxGIY1EGkVMD6GzGxIJhJiBIDz8ZRLfvfunYcY3e455BmGQUsRydMwEpFm16YRH/au60KK3g3cF7x3CS+lnM/n3dXNNE1pnrt+AwBEAApqIKKBqZTcpWRLJ72npydfPw7oUZOWjDF5aUpAUf3/0fZnTbIjyZUwqIuZAXD38Ii7ZFZmVhXJj91NsmWEjzM/YGb++cj3MvxkXrqbbDbJKlZ1VWbeLRZfsJiZqs6DAgjcuFlstkgVJOVmhIc7HDCYqR1VPXoUpGYyCAHRIHLQoqP2yQhoVMSYIMRYZ3UVAGbBTAyKBoCSJ1lagCCagjRgIQTCQEwAZIQI5LlqUYVNE1EDrxnZGq65ZtYnHpIhhtXurV4oLqn5UoqX+zw8PPR97zKNh8PBi/xgKS3f8nnsi915a0jXX1/8dWPZ/N0AAHN7QAAAEHOhWxER0Gd/xly0DlEFDJEoILogrmWp9hwIp9XnCSEw0CSSYipmIuV6PrWnx3y9ckdht89FOHaDaOTgHSy2V/tHg4DbkXLfQpeIvSfyRARUr9fr09PT09PTu3fvrterN+IccqGlpDeNXYwp19q2bd/3sUk3NweOgYjWKh6wZm3RzRhsqRfb+u7bbWyLAg3n7KmALbkacKr1i20MNrugn8Rpi2jPLkVejnXauZ+9zD9Z03Cut/T09NR1XdMt1vuLWrn/jQH36O76D4C7RARopqZVa0GreRrK0JehL8PVyog1Wy2gFa0AmFYENtVKKgBGYGgVQNGKmYBWlWIqCJqYNFItviB1cV9ARAyQ2YgDcwhNik0KTYopARkF5thQTMQBORiyqSh6ZM+VkkxEZtavPzIQM6S5l7yDbyN2H61BM0Arpbi+o7eK9qDyMAwhhGa/v7299ejLNPSXy8VZSgCQUjrsO//mGOPpFA3PQyl93wPQh3fvmtDcf/p0c7xLKUjNqEaAHrf2LXMcS2rC5XLJOXepAQCtYlVqrXotJho2Uh2gFhMfDgdVBWSHgEashhiTIFZgDBFCACARk2pgVmtlZuDgEoN5qsMw/u533//mt7/7/vvvP378CEv4ZAZkaAuVdMtqN1v0mLazy8z+nYngl5NtAwdhMam4Yc/Ykr5fuXHzGDw3tJgvcl2M6znXr9hc5GesXPwylm/rnMc17kX0vPTW99PnS2wbEvBvX3HGAoyX0uBNhS8tkft1OeumI8gLeL169ttvtIVM5j+nlI7H41/8xV988803f/7nf/HNN994mfnmOv2Efl5/xcwETEyqlFymcYWAjsLzOA7DMAyDp4CnWmqtYopCkDmGmmvpxyFKlfocskoxzrwXURGpueQwmek49n4XTrlBRI9LXa/DGhoJ9Ax/aSnfoU3rSxFZy2XWGQJLc+E1teo3PgyDquapeIhofYg+q9dImyxiQD7Tcp6jKUvNLDsE3Jpuf3y+bP1Tp9PJXS9bvA7Hl7XOz851T8dxXF0sAOj7XlWRzMUotvPQARMzg85NZcZxVJA1Nz2jOuIlnaVE1DVNrvN0dT/QQZu33GBmL7hx4Ou6zUu+G4gIwWcprbNxYbobAxJ7cS0+a0XozLBGBBVTVcXnhWbbrl3j5MILqs7hL4qoGs3r/dAYAdFrd1ClKmDOGWMhDkxFluJ6Rg7sJUYKalqLhWyzCCVvxraNgQEA2BlqhIheuGlbdOVv3hiNeQEu0hPEnvN9boy7HrDk8VxHdtUe4q1gyCYRsbqmL8zgC2Py5Za9mJHPrNn88yK/tbE28wb++Xc5n4e3rrTzgBcdEhERE5k3bZp5x55+BLWx74dhuF5ObYgdHwNFBXIS3UtD+seFgOsgzhDQnvMmYJBzvjyd/uVf/unX//Kv/+W//Jfr6TxNwxyNL9kQVaGaUj8y8+VyNsK2bWNKnnS7uT3e3Nx44ZWJptiqAAKrYAgBiYkoRGXmuWLI+Q0GsCgMAQAaCM4gkJ65gwDgbJj5ifJzWgfcCzT0gN6Mu90AichUyrXv85INEal9349j78t4QUpVVe/v783s9vb2zZs3N7fHNWnCG4fj3zfQZEC6yQ35xGKcC/MDgaCR1jINUvP16XHsz9fTU+7PVqZgFUWx1kSkJmgAtaqKaEE0JCAkBgFypXYNCBYILKAmMDHRaRpL0VyqR/KQjQGZIzOHJjXtruv2oQmpaxUBmSgkChFCBI6I3GAKYA6WPQuyVHjJkpwQpsDkImXEHBAhIDEzARoIiJqZVjGT/eF4uVweTw+//+F35/P5Zn+4np/QdKWpHY/Hu9ubnHMTAyJ2jUcO5PH+3vk0D+dzrqIK0zR9+vTpH/7hH3b7fepaIqKAN7fH3X7fNF2tFRSvQ396eLQqMcaeg4h8+vTpejpP4zgNfSll17YAB39Q79694xja3REQm6YDn4khCiCnps+5GClFY+4ON4e723a/gxAJLMYYgaTa9Xr99PHhhx9+/Lu/+7/++Z9+9V//63/98Olj3/eI5qWXRF7bRwuFnENAIl7t10L+w9XOrKv137moAX4qiA5Ql1atq03xFbFu27bk5hZeoKz47wUK3H4jPi+9Z3uyhYBLAutZvD1s2v7a5w3ccFP/sf2In8qRxyoK7WuV4DmHvsW7fnlrVNU+t9rzD4Yu7A+G6236YWZM5ElzRNztdl999dXf/u3ffvvttz//+S/v7u7aNoXwzOBF9CSdGADqlvg7p36GYVgpB33fn06n8Xx9fDg9PZ2fLtfrOLn6iagSqkHVvlei7uHJ7xcRySjnCjCmlNxZhREA4DpciahaJaImcgrJM57u8T4+PtoSw9u13eqZ7/f7dYRjCCuMG8fRh9d/cMhSiqgWVW2aNaWll/PVFhfoWWZv8WpWzX9dEsE+Ay/Xcb4d5tQ0TdO0XTcDL5eVIgLEUsowjvcPD30/mtnlcnIbvtvtOCTieHO8w1oBlUMxLLXWS3+Np9TE6BG1Usrj42PTNMNwuLm5efV6bkPn1+M327ZtDcTMyDRMY/HuyaBm5hXZgMPpdFr7LppZbDpA3O9u2raNsRmG4dOn+9PT6e7uTqsCWClFcsk51zLVWkHUqjehmVWVVbVWzeMUOJVSyBCIAxvZjNKIPa2lXgm8sMBsSbTORynFy0Genp4ul0vJ2VG8YrWKhgQmBBAIkIBg7iBkXrEsqlK0ZIlJRIgqUYyMIVDwVDUiqihYzZOxISihgYmtSQBmAAjIRDgbKgMwJHz2xMyNAD0vOn/de4d6FHCxW585AIg4t61CdA/BG4ECwCpCvAoDrWYEP/c8t3juD5jKz36djZhTCxY0sY778h40Q/CsqYnrBRuwp8Bwzil4xtJE5gIXJ3qWUrRWBSMMHGMutZRCSATx8fF+UgjN/vW35bu0L9xyomGqIrLvGsI/TRTwJ8fCzGKM/hST6njtL5fLw8PD4+Pj0/3DOI4hJM8o+WbDYrtut9IjzuXsf9rtdoYz0YeZTXTmRojmXLxQK4Qwlx4vAt86K5EqbQQmfBth8gJpdZ1GWboP+tt0g9y3Luw2tuwem7/oQqyllGnyVMUsTyVzsTN5v4phGK7X6/F45BBs6aPAXwzdi01xeyi4sORnsRycE14UCdXMFQ+15nE4T9dLmfoyXmvuax5AMqImBA4qtYBUNDWvooeCBBRYRUVUa8551DypVKmj1mzi5Z/Pu3spRQ0pBQxIHELTNu2u6fZN16W2CV1jAEaIxEQBKQAyMJmv2MDgNslMvT05mrnGBOKs9YVoaOzlMuiIcQ72mkmuAgC11uv16hHlcRxv9ru2bb0ur21bdkVJnLvIB8K2bU2KP1COMaQU2p0qVLHrtUeDy9NJVfF6JYbkfVpFSiqIGJDaFAcOjARqRUspJRJ3bXt3dzemeH9/v405ffjwITXdjRIQqgIyATEZKDMZIDrVHwKnttk1qRPR6XKJ3YGYEaJpmbxA7/7RO534lNvv96VMqz1a0R5vimFX9/TZ0fwizPbi+NLf3dq+LXJas5kAcyMN+3y96EJzcWu1JQX+IRRomwCSbXRett+7nARWBLamDvw9a+RpffO2qmCNDK1DhIuSqN/FHGFCWOmDMyhcIoIvxnA+IW1d9Zerkih4wssW6XsPPqlqSum777779ttvv/rqq1V0bZZS2JzEXM9pVtVRAkNTAt3EdkBKHcfxOvTn6+Xpcva1kEsBAAXzG6MQbKbizZJbKaZNNt+KCpQiC4ClSCmlJj73WvTp55bZ4ReoObOtaRqG52fkVnf7EVV1zcKu69ZpM44j0c06zh6q93L+6/VKSydJP6eXjOiG0uAB2b6fFRYdiYYlr73ulCvPz9nnpYiqDsOVlt6G/u0eF6xVPW9Ai2gcmq3qs8Mw+EXGGEvZrRBQF/rBfr83a2luHV5qzSEEQPPKD1oYb0TB1VWbppFqp+uFMXhZpG7gi6qWkvMwC82CCapVESmacy1FQiDVuaykbVuVoqoRMRB7nLJrmuQVmOQTUpcNcMY66EwJNBX10pxPnz49fro/nU5MRiq11gqmGr3PZwyUQhSJpoXMQERrBmIOyIGJiAkjIwdMgZgpxRDCHH8yE1RDEYBqBJK5wMyyrTEmrQBhWWu0hsq8wHhGdj8FARFxddtwDlJ+HiPceHRrgVdaygmeW461rS2ZE1tKyLc78gtDCl9Ane3Pz4bXzzbjPTAz/Td5hAAAqAiMDB5DAwBkWme+qi6SkUVLWc0ggtU8RY6gdn46CYb7j++7wx0BRmbi0ATsXQeKyE2Vf/efqjsILuqOqqqgoNb3/fl8djnoy+XiAeemMbcgq+2gGBExl2Im45RzzuL51lpFtG3b67VPIfb94JX8x7vb3W4XUmyxrSqgWFUAgNGbYwMhOQ1xvjD/n/fLg3lNuiYWgKeEwVlLZM/7zfyoCMFQcq215pKrzltFVT1fr6fT6XI9l1JUq0sDujk77PdEgfm5dyogMnOuVb/IKP30nPjsIO8PSoCuvccASMSEAIp+7ZrL1F/Pj5fHh+FyLuN16q8l96Q1sQFTBAyAChW0glZUA6gBiQylTqZay1inIY9DLVOtWWvxnPZsnpgoMBsCeKo3coqpadp2l5o2tA2lRByMEBANSYAICYAQqO0SIjJFIvI0hNtQ3xdFALQiAJrDcq0yN3QnUKYYA8XYxEAWaBj6d+9/8AoJp1Idj8dxHD99eN80zc3NzVdfv/3ul7/Iw1hrHscRQWOMJpGIFKjdHQ7H0XkVeao/vHtXsjgJuqikFHIeL6dHAWOK3X53e/sqNc1f/Yf/CKieNgKjN7d34zje3t4+3j/UqnEp6QSA+/vHEK99LsUgheDtBUNqQ2ra/THt9kaRm0AIRuxbuhgmZiBUNTH1QvhSysq9izyL0qVEXvJIxNv5s/67jVd9PqlcQ/XfEwV8aWqfbS6R1+N7MHvLuaGlScP6V/0D9Sg/OdVXs7tuhPC58TXvH7hcmBt3t+xr7adu8oDbQdhuCY48VtL36u6vo+dODixCgLiwxf2rV+4dGXmsyr9uNf3eCRLn+J1L83vqfI4bBael3tzs93u/SF9Yy+CA98+Yb9QAzFYKCnxetOg9La7X4Xy+Xq/XYRimnD0ArGBgggpN0yngVDIyRWpT03Vd1+w6J/9Nk8okORdDUBVgOhx2IQRVmKYyjrmUMvaTFHUeHi5I3e86xtiEuD5TWjRcQghEwQdkHL0GMziidTkYLydCLOto55y9nD0ujZth9jpCCEkVYpTFTs5SJh5K8WJeEStFxjFP09T341pEknMZxzyO2eXuhmFg5q5rzMzDQjKT4eR8PjOH/X5PRLVW2TQCtaV+ZRzHPFUiFX1mwYYQ2ralgH4XRWotIkVVainldDoxs6du23bXNS07T19kGKac71W1a3exSU2IsNuXcXLiWn+55jIhYiQmIq/b7a/XUqa2SykGRdA6F0Q/e0doTMiMjsC84TsgelMDd0iIyMAQA4BV1Us/PD6e3r17d39/f71em8QRVYWAGA0YMCBFohgZKiqQqYlIzlNs2yaG2CZOMUQOEVOkGJAZIlsMhOjcCVA1bwbMYAxGaGxApt60iEAZn30qr12ApXUNAKyUl61RAvhpastqkVaT5dNVFpUfjwuuwu9rdHz1aT83O7b+uv3T9rvWV1aDY2Zmvn+hrWEmQK/dXG3RnDVAM+d7gN8XGs1NULa2F2ZPu6qKWkUzBcPVZpqgyXS95CoYm2Z3++35xDtMFKSq5IL7Hc1FynNG5U8YBdwOvbclc+/KAfhwueacVcFzu+u+wqmBJVg6VUFEB1IUwvl8dqZL5DBNU9vucq5VRUTco7INWWQ7XtvYzGxCPcK6iA89P8LNruTVYcuIzwyh+akuO9/CdymuqPn49OAfJXvOizUp6UIkQsSqUnNeExy6aKsCrrj8f4EFPQpo8CwH6E2fEVSqmJWxPw3n8/n0eDk9yjRALQg1BmSkRBgJIgIbAIIYmGit2aRoNmGPxUnNueZJpZgJgdnCyfDhihbFDNkCEMcUu67t9qnbhZQ4BiACwmqKRoCkhgqgYsxGanmqHBDYN8bnOGsIQaSggRiCuiQqzGRKq45sA/HCp46Pj/fDMHy8f1DV3W733XfftW17++ouAL4zXbdtZvbeWdM0AEDXJiLqug6ZnBQiIsyxSSCil+v09PRkomjSprbxiIXp3MfOQEU+fHzXdR0RNU3DGLzg/ebmZtd2AC4k/s4fytu3b5HC7u7uOgy11mkYpiIUSmqqYuizpG63i41jGt8dU9MgsRM+dFHda9v2eDzu94+4ZCRxFqdA9mbty5zZrkF5LnJ8USbyWWzv37Oi4XMbtGKm9StWnEdLmeSKAtfX/9B8fvH6itvwC0P/whzjEkpcUaBt0sG6MAJXeLr9unXK0VLtMZfoIvIyJ30n2G4k9DmNZpk8zx2JtheAiITsdSGIvoBAqiERM3p36aZpmqYhRkT2aNnCkn1+oAiw0fFWrcWk1FrztGqQg9PL3Mcex3GcJocgAFhViQyVwhS9Bo6Ibg63+/3+7vb25ubGL171ZpqGMQ9935/7S825lEjep24J2olzPzzVu9RH26I/YvU5+EqIquq5KlwqaXzrDSEAaAhhmibHYU3TuEOFc3tJ8T+5houZedkmAPibZaMBZGYuDu+RMG/ZQkReDTP7aYs+nK/ZVQ0EAJzmu8az/V5qrbi0pvDn7zMBEX2LQUS/NSJylR7Y1EhRQF1Ei6pLyE6jV9LEGFNsvGijaRpPZ5UiZZyuUnPOXTumlNzpdU+PlytZZ/40juOYh2HyTn1r/YfvR645ivYZPdcjIAYCz30LDQyYZ63xmqungD99+vT+hx+fHh6nYYzYKLkVIsC5t42qWhVTBZnFur0iLTUhpsANx8iRyYPvgB7Arq5KTQQBTcAYMSKnQP6h6LXxONtYRmRiYEJkNVM1AHLwpDgnsNcxmZfJ8/btQOs5dLd9mxuWcRzHcVwDvSssAQDcpFB+MvC/hYAvbNf2le3gz1FAWyNNrtoF4AQ1D3LOsX/dmEJDnBv3zal7nE2Hb20+MRQBVW2RP4whoKnWkqfKSHUYxqEvQx+afUBqYzBD+iyDCPAnkoZ2HOv344F6E11D6B53nSOZ1ZzLycwQQERAipmVOqk5f4hqddGB0l+uCtY0DQF3XeeS+r/4s587oXsdfd3wtWHJSiwXZub8CVN05SqYZWJsGWyzpY2qb6XOKdmEYRXMENyiTcPY971rFvpGOIyjWp3rQEpFxFrKNE3ffvuzGGNqG1/bFEKTWGqtZWY3w7+ZAl4Po6XPKwIAyNIU2FQNJZdRpv7p08fxcr6c7sfh6vovXlHBiEQGYKoaiA2UwNVZci0jmgqaqmqVWqvUrFoJzACBIDRBRKqYd7lmjohghKntmq6bi9FiQCYzFDFTRQYkUhRv4mNEDEgIhAxMwOT6SDPsRESj6nJqpjqPYJ2mSaRq9VpsriVOY09Ejw+nh4eHH3/8Mca427Vff/326599e3s8oGjTRKnF/fWPHz++//jh/v7+9HDvaoK3t7dNu2u7PQKE1EzDaGYC9vr168D95XJRrcS02+32NzfEaAAimqXmPA7nUcHevHnz+u7V8XATY3N3d+c9gD7s3u2adprKCgH/6j/9jYKdp0kJ+37Q67Xv+yIKeHq6Xrubu6ZIpbSnmPbPVPcyDBySd989Ho+qejjcXi4XqfbrX/96DpaQb7GSUpL6rIZvZqrrfyAz04Y2vB90/cv5v/9FaQgCANJnROltzGx9ZQ2S0SJDaJtiZD/XC1EY+KnUydZVs03Q7gUQfOEgrb6Ze/O0Uah2YLG+Z3t5sNHQ8T85vEDTNSm8onBaMozbQfDTujVz4Os2wb90de1wEWgE0FJKTJxS17atq5GpqtSX/amWtB0CuFgHoDl/Vlas46pMfjgLxaHYOI7TNNUqtcpi+hTA8lSBiuHYdHv3gg43N/vDoYntbt/GlAxkHPv7+/tw/9GpzKWUYSPOZwIiAjR3Uqm1gs79tVSVl7lERLwMNQCoQC3qJK2VGrjfRxHLud7f36915Tc3N353vlMcDgcPAbpw+hqq0UUC3Rn9uGj0uEKyk4K8LMbD56tPklK6vb11qOSQfVU18tvxmPVzrNdoKRqYC0Vfv37t9+4oMIQQ4lyK5Hwy3VARYoy1hr7vvWUoLBB2t9vd7A/7bhdDVDCvY7tcrn3fc4wppbu71x5iDxS9ZBW9fVEZaq1W1PeaaZpECpK5LJR/5DngrYZqoFbKVOrkfVNWG6BgqLbkZ2Ecx/P5/OHDhx9++MH7glT3oExN1ObuMFLLlAVHsjKNDBAYmbFposO+yBQCx8QcZx1XMxAThABLrB0YTRXBAmGKoU2xaWIKHJhBDVRUKyrx7Dh5q1zPzrmr5hvzGht3lLEAPlTn9OOmRGw1IA79RcQDSS7B7aXo7ip0XeeBwHXVwwb5/ST4+xIC/sQblk/P/yxhntmSMBAA+iLX2UobzKwPmDVcAFal+hDMW7P6qmGubuu1EmHTJDWoNWutmLmWPPaX4XLl9ri7ESbq0k8UHvypegT7PATUWai9zKA753w6nT5+/OgmMsXkPTebNjJFZAAARVCt4PxN5lqVAks1My05w6yFk2utKYXh+irf3MhGjP5LPO7DyQCywDt7Ht0Xz29OAs8Bc1gaAi7bxrp/+Gbs9D4vofcQyCy25SEQj46YiZSvv367BqL7cdwzJ25q+TJP9784yJ5bBJuBmXjhi1hBECt57K/96Wm8nKZxMJm64AkBZGICQS2oRmg1jyAKWhAqEwATGhCagGgAMCNDIwZQI6iVVLWK1Kp5zvsZEnOITdOG1HJqOAYKQQEQTERg5huIIYkBkYkqEokooqybPaopCJq3cwKluYUl6kytD0xgBGwEz9JiIvL4+Hi9XkMIX3311as3r29vbzng4+Ojaa21TuPoT8f/PZ/PLnbw+9//Psb43XffvXnz5u3btyml3WF/vQy1jrvdvu1q20RmPtzcvHp917btVLOvVGZOqb0Ow9P5RICu+x05MZJfj7sB12u/PqnL5VJVNAQ08JSWAmVRBW72hxRbDjHGZr+/efPm7e2bt/u7VwB0GQYOzj3iGGm/P4hACEG0nC9P/XAppUi1IrWWzC7h8bnE6HYngI1fsZoi+Nx4/RtL+GVEanP4xrbSYdf3+/bpQZpVMg0RVet2rX1pMbemdrXd67dvnXLdEMJ+8tq296tLsnIFZNu/+uEodsYitbwAr15usiK/LQQEgLZtVwjo28yKLGGDmxMH0SIi+/Zwczze3d3d3d15FTAiIiMKrjG2F/eLaov0U9Way5Snoe/Pl3UEPt3fPz09na6X6zhMOZdSxD1hIkQGQsIwlqwItdamadxr9V1QRZCsigC6ONEkeU7LiohtVB1MoJQy5tnW5ZxTiC7R0rYtboQtmpTW0JrrpK5QaY2tOvy9Xs/ro+m6rtZ6Pp+v12sp5Xg8eltFVe26brfbeZhNF43oGKO3t/CIIywSDSEEN8gO+zx052DO5+Q6bjc3t+2+PRyOiNa2Ow8OeRTQzESFoF3KUMxxs4eWHXAjYojzpPI54GeQRQdxMwiystCGYdBql8tFVaeSU2qJ6HA4dF3npYGvXr1aWY8iMo799XQ9nR/P5/PYD6fplKfiBcvDUEud1vpiAGrTxTx5aiRiFGJouyVnVQEEwAO7KFoCJBNT1WkY+svl8f7BOcfTNOkSATETMzYTUai1ZrCJVHMGhobbyNw1bYzR4wuBIDAyIhjMeqXgBMRAGAiREMUETAgsIITIs0AimBsuqBUImRnNyeKKyIaAioozPQLUDJ0HpWjLl+Bz3sA2mpFfGkDfvfzprI6TL15/syxN/77Efz9pwV78aX3/1t7O78c502j4bLWYCBRU9Tk1+/JsAGZudzAGZ/LOgkRIWZXUFDTGSIHGXE2qSa21WpUy5WEY2jypVCQO3h3y2a6C2R8HAjrG2uSVkE1VVKxqjFFFmmZ36OrJnsZ+up7OeRiHvr85HEBt1zUhBO/9RgFzzgi2a1NViId9VZFgRQQZh2GQWvM0EZFKNdFdl6ZxiMxolkIAVUAkwlqrzMU1PmE8zYpAKJuUrleP+yJe0kZVVT2Do+pVUBXNkLBW8WVvpqXkWkvO0/l6fjo/TWWiQLGJO9ipKhlILqXUkkcR0TzViUuZAFSrxwmsFCESXiTNfA2vz//FJrceNFc6G85dho3I6/yVzVRK7i/D08Pl8f5yum9jAoYmWEQITIGYDU20liJaCZwCPqFKIEttcF2YUlQVCayis0ao1gqIamjEVWWaJhEjjjEyAIQUY4wcAxIpABIqgAEyBUUyMSTkwMyBmXEOypqr7TOgr2QGF7MRNAFTRqBZWZoIDI0iu3hYMIP7+3tTfDw9IWJIcXfY/9Vf/UcHJV7Iduh2ovbp/sHpmNfrpYqcrv2nT58+ffp0OBw+3H/6m7/5m9vb291uxxw5Fsw0TSOiHfc7M7s9Hg67PQU2xFyLS5Hf3d11lz4yX4epvwwmsG/hw4/vHCsMfZ+naRqfIeDj0z2HVAGRiZHaZkehLWqTWFZTQOTIITXd7u712zc/+xYUIbAZ9n1/e/tKVduG0XYmIKVez6eap8vpqeu6qUxTngi4v464BKdXCGgGZmiKhAFQq1RVQ/R6OVPzIO78KficMmHwnDbFmZzw7HOvGEhVXV9ttbYO/tyNpkVn3wNya/WAbgoycKnecFi/Ru5X8OphJFvd32f0NmMzZiRyqgAzf6ZOsgUKsOn5uy58B1ullLZtRcT/ndmNph4bGIZh3e+dMOeQYt3gRWS323nV0XoBcz533YFEwSCmGJjBJIUYOdwebr5+8/b29tbMkGlujsPo2lS4VFwh6JpM8UyRTNmKjJdzGYbpel1n2vny9HR+PF8uuZTr9QrPmweqQgzBiEWk78emaXKu01Ryrl41VXKuNd/c3KjWUso0joG5TeF6zufz2e/39vYWEac6Tnl6enh0TGNmnqjtUjNcrohYa0UAD3R5NA6W8o5pKs75HsfRkzZLzre4Fszt7e35fI0xnk6XYRienp6mqajCbnciCre3r8yGu7u7cRy7bj9NE3MMIYi4pgSWUn23HYZxDffGGFNqYpyJ/44au/1hzCWWSkSp7faHm8PxFtBiSIbUqDJzmfLlcnFBWEeNjgkOhx0RTdNUa53yAKg3x30pBUDb1tk+czyya9rdbnctNYWoVUzUx6qWPA593dXTu5NTUNp2d3t7G1NLRGIQYzze3bZtW7LrsEqt+dJeRGS4jtP0WEoxhFKrGk5TuV6vdicBqY0Nc7i7qznXptowDMAh1TJMo3OlfEwoJJFqAjEEFxAHgMvp3F+u73/4MQ+zrlATSKy6+CuqSalimoMh2FUgEYIZNBBj3O0OITZF1BO/ViqHpkg1MUMtamaBUJDYOX9qBY2QxMukPMUJADlntqCAQMhcKAREAkALZIqKC1ffDMA8X6weMZix1Ezxcj0EWZSD1nCgL/lVydx1KHEpVNrtdh5FpoXssVVoWp2W1bX7EgV+Cf7mX5G3TvJsAMFb8yFvvFxBZ/fzDBeXDl+LZTbfPTlF7ynpuQITkCpVSgRqulQslzylEIWwlFJVrv05XJ7e4LcglRJP00SBmZmQvFziT1kOQqQQPBdltbpvt9/vv/nmm/v7+4f7+xACGhyPRw/plVJkspi8pAvV3V5TUxRTESMCVzpomm6/39/e3n7zzTd/8Rd/8fPvvnv79m2M8Xw+xxh3h73vPYIztIL5YubDtwenGzMzLJ7Byl6iSETsdamitoY66iI3P03T9XJxWSlXeXB6OJgd94ceyW2HpCAiiSml5AkaM2ua5ma3D03iQKa8nXZ/aDC3h6NDmwPFwGhogKBaS81jHYdp7Os0asmABiIKIqgkIKhgalqsZl/8UqacRxlHl5OHWsFku90S+0SMRojBSAQMDckUm6bpun2IiVJDTQwxAQd0JUAKRojIAIYUQgixbZ37ggtPXKRaFTVAsoBkaG0TDZDAqlkVbyeTTVTK5Im4FAIAuPbZOOTj8Xg4HFJKh8PhfD4/PDz47hsAz1VKKb4Pmdnlch7HMYbw5s2bjx8/mlkI5BHBaZpevf1qqsW3Wik5pmAKp9NpKrnp2pCSu26llDJlrSWlVIuWUqzK2qIXAEIIXddtH5xv5IHDWPL10h9fv3n76nUWO/XD9+8+XfohQ+B03g2vVAEoqEju+5vjsVYtRcBIDd6/f/+v//rb//P//P/887/807v3P6oqYAsAoCYmq9vw0vXcSCLD5yE3EXvx/vWC3dBsJ9tqs2wTTlt/mCNYyy3zoqW85lu3vRmWTPRLo7FSu1YABwsWhE2EDz5v1rmG6BDRbKbk68LK2iZxfDNwLLhqu6y5XdzklLdYFhetGVuaIBORs4gc+R0OB1vE5GwxIItmm9mSlWZkIje5HKkBgOPxeHtz/M//+T//h7/6T69evUopiZeLEyB5MGXZaZ6HS+eyYFGTolWgitTnaJaZuSjBrMCCzmBBNFRTAUQzF23xSGcp5Xq9phRUNUUeBjyfn6Zp8trVrmt2u1sXbfXgWUrJQ90hhD/7sz/rui4sbdlUtYyTJ0McAnqCe32U3myXFrldW9LlDsi8Y0ff933fu0LC+hw9X0REfd/nnI/Ho5l5VM9Dg37Xu92+1ucexNfrVUS854rjco+B7XY7TyjvHx/XtOzheHM83t7cHgHAizOqt/1FCiFEDk3T9OPsCay38+nTp1LK/tDVWq8zEFevcby/v/fWoE1MTdM8PHy6Xq8fP7x3N8PLThGxVLlcLmYWQkDkx6cnsxOneHM4Hu9uvRLFmwYNfT+O4+XpdD5fn56eHh9PD4+Pbpb3+32KPAxXgDkRAaKmiAt2UFVdChad8khEMLekX9pyAOacr6fzx3fvv//d73//u9+KyKxgrJpztmosBSRgEyMnZmpCTCk1iW+Px/3Nrm1bpCDe3aSKBSMDRqKABjoLIYsKFUIxgzYdlNi0ltwvBBKOHGMKsNTFG6FYNQsKqLUudSFzFNBNnmgBBSVCQ2BcOS0+J+ssiv7c5rvW6pLXtnQz9zi3m6BpmgBgmiYXDvTU5U/mUmCD/740aC8Of8/W9SUAIG/i97IMdHH3AIwMTETU+Nk0ATg10OFsriXnnKdJREAE1XkiBU0YTdGYeRzHx8fHx8fH7vYNIQITmIRATkxZ5Qv+eBBwbYq5fRFRamX2SmSKMe6WYxpHEQmE+33X97NCSimFGMG112eLT4SBAjuTAXUUkS7FQ9fe7PY3u/3d3V3XdV3behla0zQpRJe9pKXLGHrEc9nAzAwBnMe+Ina3C75hBCQv9l/3DJ9YukRWa62eZHSIGZhNNTAXIm8JPzcj10ZV/df5VIRuxYBmsucsZz3PsH9PRtipsQgAvl0QKJqp1lpymcY6TSYFwVO4Cqqi1UAJhc1MKmg1s1InbxElpUjNUAuKqFYmWiUqVMBMs9RaK3NEopBigwRGqW1S23BMoe04JqQgS4Db13CMSQxtQ7Rfpq+Tt3OtFUyIKCARmmkj3n2o1lp9U1cAaNtdCMFTbN7YBxE54M3+sOt27a5LKfnj8MhiG6Kv5/V7XU5yv9s5I9tDubXqx4f7N19/FQKZiasJ+NOcyvTh06duv4tNanZdSkn2+6ZpSu2YGUrFgChW6lTqhIiEYcUcYaPy6CU3zJwolVSd22TD1DSaUlI1CoyBxWyYRpkm8NxEzhzSNBXCMAzT7373u1//+l/evXv3w+9+X6dMMTjTy8wAkFzb6Cf4DM9ZyNV4rYDGP/uTb96yA7fwa32nLloJjnLiptGWbza0FNuuWVGda6E+u8712hwzqTmzWVf23mo34fMGIatVXa9NdfH0lsteL2l7zbqE/2lphuEbg6quqV5YwCJ8jjjdLMz0ZVXXH1m/Zb2kNTO+3qNftb/Bw2D7/b5t26+//uartz97AdB9NZP3A37e85bWjyJl0Ste2snMR5nyNIxTHkop4juOftZgF4kNkJg5RCQWMAFbxpVEJOeac+YwF0ks7XRzWLJObgybpnl19+r29rbrOl+M0zQNap4OnkdB1bfb9dZWJp9jspUb586zmc29TKZJVR0AeWy11uoSLWbW9z0z393d3d7eroxPDzxTCLvDwRHhmPPlcolNA0Qu6lRKQWYKIaSES6vAWRYnpVUcxPV4CmKtNRC3bRuIQwhemO9PyqHzjz/+SERIXsEmXdch2jAMDgGrSs65iSmldL1efLNwwEGLQpnPIp+Q4zQ51yst9NpSypizKpRSrqfzOI7jOEy1VLFcyjRNqZnhKYJO0yBLiet2mS87hUmp3oVpKSqaFwiBlxRCrfVyOd3ff3x4/PT09OSjTX6HMw1efWGaokWk4JKrM6cfl1k7r6ZSJpqqaUiO+NXMqgKAmiIE3O2oGphpKQVwVCTihBwDMS4+m2VPV6oCGgYPma3PaGtDVmbd8+64KURbF7u/3104XrrR+lPwjMHKFNztdk5s+GIwn3/9SQi4NbPbv67OLS7mAIiZeW5kN3/GQR7i87qfKftmNqsDbiywLnoFc1mSCiPApoM2IorqNPXy9Pj4+Hj39VByjg3bjIk9hzh/0x+TC4jPd7RaAwWzSAREXdfl/d4D6U43nqYpBfYf3I/xFRtmsE8GEIhi0zRNE5u2aZrxkEspHvs5Hg/H4wHVpmk4nU5tm/a7XbtrSikGUnMRq6pQrZohEXBIHLBr9zFx5OTbU63ZN7JxHJkxxsiMDFzKVIrUmhHZHSoXY0Oauy0DgIGoqmiRqiLFzIiAYvRaP2Z2RTrEuYWdV6HPD1hM58D1iv/+Xcc6pwmUCBFcL7xIyWXoyzRJLqAWAcAU1PrhSla1FtAMIgDq9WIqxarUkrUWlIomCEKb0jMRqb7r1FLFzAbmkFLb7bqUUmy6tm05RowtMRMFMVAPyxMbEHJ0CLHNBopIKdkhoGhBAwbzXXKaJjPBuao0dF2327VN06QQEPF0Ovk8qbXe3Nw48PLIMTO3bfIOgbXWIU+oMyvcV/jt7W1K6Xq57Pd7p+wg4u9///uPH99fLpfD4UAGHAIaTAQfPtz/+te//ud//mcgQqbj3e3h9vjV11+/evXqm5/9LDVNSo0Y4kZcIHBaA2CrzwAAh8MBCNvdIXWdETftrhpUQ4odhlY4cLM73L5uDzfjkN99/HA43BxvXwFHQEDgT58+/cs//cvf/d3f/f3f//2//uu/EtFut/M0pZnFGGfh2w1ggo1WyGqJ1n99Pa7zZ16zL9l+tIKh9d8XOFIXltLK0N9egC1p1hWl0Zz2fWbIbb99Me4b6ttPIdf1g+sXbS/bPq/8wA0ffIV9vHLSF7d7NZcrcl1dRF9oawcIl6lzaOLn7/veweJ6137Lq7mXuRIZ1z8xp67r/vZv//abb7755S9/+erVK48MGaC5EPvnvUzm2zRFVVCTmss0DNe+v5wv56fHx/v1nR8+fHh4eLgO/TiOhigiRU0NDUCRDBAB+r73kgUiapvucDjc3t7e3OxjCLVmRMs5I4F70THGu7u7bbKsaZrD4XA4HF7fvXKfapomT27c7ParS+xKqDjrFc8aJeskoSW570MXY/Rw4LrjbiO4/ox8b/Z9wf23taDQ97mu66rq6gd6NTEiPj09MbOzLWlR8jezpmlcBcbjEfv9fr/fIyIahBBqjCLiBV4eCxRTD/WJSM7T4+Pju3fvdrudaPHLbttWtTqF7vHxsUhFxF3bHY/H3W53e3v7s6+/AoDngkUEBHL4qGDTmDm5qE7Mtbz/9PHh6VykRk4icr1etcwqcH4HMUamAOCt6lXEIsO6q57P51orAAV/dhQ4JcfcJqKkxEoGRiylAsA05rVtlddJiAgaETKRBcaAFjiEEPf73eGw2zfxZh8PbZMi8cL6jRF2aYdEBkEJsmQzlMmjXEauYe1MMYXz41MFRkSgEGLftLuca5Onw80t16pNCxZYjFWAUIFc19onxpLxAG8H7EaCiOyLGgD8/Fhf/HKprujZM7++wNdUxgsjs8V/ny3SjaXavnOdxl+a3NkRXZK+AEDolEhcKonXKmYDMFEBFdv0XnIEbGZeHaBaS6kixVtzlDJlI6x1Gvqp76/X8w45pgb5pf3/43UHcQ8DnkfZV13XJDUjBPe6fKGKiEhBUzOSpceuf2qaainFHwJ4CiYGwFjzFJnCvpsmqrWWPIId2rkcCcs4tIleHW8E5PHhU2wCAAEZM4NCkZkcAIYSYgwJWM2k1lnDDxQvT49NG7t2zyGiacnjMExE4AangpY8mgAjMEFRYZp/ZgQipEAMqQk8jSMTeSv0ZcedHWhem3fNyoPMTDZDQX8gzw/mxbxZD56ryAXAlWRRq5RpGIf+ej5N/VWmEWohNZViVggBREyKlKIO9UzBW8uLzmUuy39moGZgJDrD8VJKUVGDWmtMFKLFGDg2FAK47hkicCAvAzMUQ1EQFdVCgZmDgDlp2a2YluIV0wCABobefUW0iu9WRDOrLMYmxmbxWyOyIuYYkytZeKV5DAQ2K4ohARKYzKDSN6Faq9uKpm2R6Hy5GAChh2nT+Xze7XY3+06rPNw/XJ5O/eU89ldXuwdA1VrKdL2cCK1JaX84hDClrmVmRS0itVaAWW+CmZvQPD9MDobYjyPFePfmbih1yiU2jQq82h2MY1Zrd93+5tDuOuZAGCCwquZScpZ379794z/+47/+67/+5te/JgCPebDZWAWIYkyliJmtEaytVfpy8qzAbhujWifk+h53DV+gwPWcutGwXM+w1n9sDx95WIJt20+9uKo1prhOe1uSJtsXdVFuewEB/dBFqW5zI89FJH6RvHSCWm9HlsLh1TFYo2Jr0MuWalNEdMTgMkAOC3zwvxxzW9gd6+E5ENcx+LM/+zPPNPmX+ke8gHc2AZsbn2/QainTMFyv/eVyOV0uJ+/f5Ucpk5l4vdQwTbWoeENODmpGtQLyOI5NY6npkKnp2sPN8XB7POy6GMI49iJFRIjRZ3LXdQrWdZ3H+byD6s3NzfF43Hc7H0yXuy+lUARXt3FqvYcqyyLL7HcaNq0XVmzno+SOnD8OIjoej+4u+sfde3S1F4dNKaXdbudGgJgdzLVt6yxDp384QPefvYbDBWickAcAyIQ8ewX+gNIM/jSEYKK1VmZuu65IdT5JrdVlUz59+jRNE/EWE8x6F23bYskzBQDRqaIxzB0Nrtfr+XoppYBZSJEtlFLaNjqpptvtiurpfGYeKTB1AQgpsA9CFammAmaERuiEUd9SmyY2zdxdsErOBUuZkEFVTXWapmkapmkoZQIiCgyEuEjsEUEIcwV0rbmUoov/ZkhgSGzABISGSIFjk2JqQhMZveudFHnq9rv9TUQv9zFTUGRCYyLyhjeLx6UmBjYJsJtHVZ8AOdUmj1NoEDgQEYKCCELwhgGKttgFj7w8B8UWF+uzwrV1xb1IHfi89eCfTzafDKvL6gbthVV8YTS2a/yFCYLPUeCXH1mP1R56bc4SA0JCVAVmmlOV5ldoqmoiJhUWmS1c24ESgoCZVRUUVdNZ5U5KFeA8DmM/jNf+cm6ajsLMzqIN9+xPVRG8HiuaxsAA4J5KzlmreLskWorsSilViqz1jACIFFJ0jHjYHxe+uVoVqxKQdk3LBDHGFLlpmv2hu1wu56eH3eHQdV3gGGM0TCKSF5e07y85hzVag4hSSrmUT/cf2rY9HPKh7oloHMdpGpfoToOmNc9K3B5gd7lXZmxT0qCqcx+qu9sbTwl57+AQAhGsBLv1ANhme/43FNoAYGZyuNS7ipQpD/14ufanc+57mUZSAcI6FVApw6B1rGWqZQRRQHUIGBMDk2tMA3rJs4gJKou6QqzWWrNULzkOsQEOAliqqk1QSsw5pCbtQgAEJIAAgGJaRLNUNQwWnBjlQ1FrNVMmCxhCYiLguWMfmEk8HhCRCLfMlS2qAAAPJ3j1/qq+UUrRhf0mIiubfqMCcAKAr7/+WlW9/ZGKdF339ddfE+GPP/5YX99dTudf/fO/5H5o23a3b7/79meiIATH29uplsvlcr1exzEfbm5evX17S+j5ghC8S2n1bS/GqM2zYO80TbnW9x8/3r19AyFehnGcyuHutRLv9u1YdZwyT9Prpnvz5m13cyCOADCVPA65Zvn48eN/+2//7e///u//+z/8w/F4bJoES3ZSqjBX5uCesS31lbAEYF4gqvVXXKVGvpAy9j1sFVHf5lX9h61pg6Uf9wtX2xZFvdWpW3HMmop9MdW/xJprBmf9rC6VpLhx6G2J/Pk1v4hubu73uemTbUKMazjKo7n+ik8wRHQ8sUq9OCDwd3oWeI2n6lK5ZZ8f64DQcviG/Ytf/OJv/uZv3r59ywuHmDhuA7Q+iAAu32oAOHv40zD01+FyHvrL2A/D9bzeaZkmX2LjOBpANa1iU5WAtYqpoZH242TEOzXCMOtCp5ZTE5i4sCcxfMx8AX7zzTcA8PDwcL1e+75vmubVq1e73W7Xdmtyf5bRUY9Ja8655Oy5NlhwsC5M/FVVZ425mpn39fZF7U7Ofr/3HLdTO/zfvu9//PHHy+XiUa7j8Xh7extjDLG5ub1rus6lOldM6URGT5O58rabC2be7Xaq6kVs+/3eMzYAsLRzVwCwRRbEJ3nTNP66Cws4nywmduaJiLTt3EMvxtippJQih/1+/91339zc3BxvDojY9/3j6enTp0/Xvp+m7AXORUUqNl276w7dYT+M01iyqKLR/ubgF9BzX2YNQrdsCN5SaNf6bpgCOVUGAE6nU0qJOLa1ghEwUYrjOI79ME0TxwZMAQhAcA56ESIeDgcPlzLzNBYRQfCetIDIiIzARXRuSytSKxr6Y61VrZvGCkgcxJBCNOTUNk2TXMSOCFBFraqoApQsagQACkTclFqJIzKFpmGIy1JhCowcgBiBbENcc2PmXQOeLQ9tG0g+24dnpLVUeHggeU12+67hwRrnaXiyzouF1yjgl9ZvczHP2YntG7ZYcPupLQR43vcXCOg/Ijg1Ck2RiAREV6Gvjcr9YldAi4KpgYJ/gLloRaRSig7X6/k0DX2pWbWaiYuCbSHHHxkCbjWv1zVPRGDmrvPj4+PT6WEYr6rqeRBEDITKJMVAlAGLlJyr7+s0Us15msYyTp6aMTMCbps2RUbQ8Xo5EbQxiZSuSUVqzmMoIURSEAB15EugIi77iVqzW6IYIxLlaer7frheyjSWaZQ8eZpDamVKeRqYYBr6Mg1EZERacyBgNAElUFHRzYZHSAigJffnk0eqKAYiattdjM2LGIaZl0S9xH8/6Tr4oZIREQwMlYFAtOYpD8PUX/vrWYe+5slL7tWUTI28nyRziMZGa29vWwjyRgZWSzVndBmJzkmTIiqihoRGwAGJAFkBASFwCKlJTefUGuYI3o1S1UAVqIhUMyhl3b+ZGZEDQSBMS4GweZ9i1EiMOAdsMMwpOVWtoq7AojaLSqLX7at5YmCaJio5hBCIjYOiupjW5H3oA9WpiMjj46MntlT16XRKTfOzt29P50ffhhHt7u4oXds0zdQP49jvmw5TePv1V6padQ7CEcP5fIpNTE0TQuj2GBLbdRjzoNUMIcbn2ExIqYKlpiGivu9P50s/5Up8uH3DMQXSWDSEhEwYmGJjCuMwVbEhT5eny9PT04cPH5yd4yesNeMinysiIcQV+a0HbgTM8fMMCM45WadgP3dj29LXPBS8NaCrJ72eZ4Vluiju8iLL7OEch4DrVy+htWfnZ3u1tok4vjCX2xeXvCpsT7Lc+8vUxrOVXVfN4uW7XfKtfY0s+l342vQgn9+ILjLIHspyNzUvuu64ZHu3EHB72aqqCCtDYPFgyVX8FMDTfwYQAsnS8sRszRI4RURMq4Oh4XLtr9exH2oet5A3Rm4i10ohUi66wlYDrGLAAdRjOKHp2u6wPxwO+5tDt9+1TWKwvDL1+BmmO6BpmsYf37o7OgtwbZXmreHcZ34xYivj3qEzLOU4Pg7r44ClZJuZu67r2n3b7NwCT9N0Op2u1+s4ZAAwxXHIp6eLB8SYuena2LRN14qpguVakOnVm9eGYFdApiKOgcHQOzSiw4ugs5NpC2+BaI51weJtwtIDZtWQ90Szo6WVTegOv59tt9shU9u2JrNj4OxMBOQY9vt9KQUQcy6K0DQpEqW0axx2pKaKzlStwMGFdYxUYIiTIhU1r65SEDPjgKAuUou2WfUrPvAZnoexH67ttR2Ga2ybZMHMXeusqtMwjeN4//Dx4fGTt+zyeThzwdFETQ3FoKpWkSx1qhyKBVRFcgiI4zgMAxIDhYbYqw0M1XD2BNTlQUQUIDWN65DYnM0Fbz1fSuEkq8vEHJEjMoGh4tI5ca5TmTU0XAgGEckIgO3zfr6wYZXYUrWp+qz66V+0Oic+t8Oi47MSQJ9X5cbT3jp7n9siePGR1SC8ME2rs43PlQDzPS725CUJZz1oQ2kFAJEiWlmAEGLDhDiZgBloNZVSJxGRUkGNAIEIyAB1rdz4U0UBfXxXiFNLOZ1Onx7uXZ7NH8l+v/eVtppU8HD0OPXjLDkBiMMwpOv1E3z0BnG3t7fffP2z13e3x8M+EE7j2A8XFQiR+vPlcHfQKlYLuz5drYBKGBB9ZHUYsmeYiaDWhGhjP137c9/3BnK9xGnsu24vUsywbRMDS576fuz7S0otEdRaiSAQVzStMuUhTzWXUV0zGZCIVuOFiJx88sHqgni8gYkAZ2FqWCrb/w3w54eIECCSkXnnXFEptZQyDnUcdRqtVARFNjYFUwYEgsiorsxE4BFJV7QiA7VSpzGPUMEEcRqyVRERdZUiYiLCEGNKRrNnZkjFNIihGiMpgpjRfPGkAIYKTLCwLnBOvIZIlCKHQE2I/t1m4g0Oj/vDGvArKmvbZTXwVgEhBAyhaRoPDHjKpm1bLycMS7fTtm33+/31evWaO0d4AHA6nRDxdDp5kOB4PL5+/bpp4zSMT08PbPrzn//cS+ZOD4+XoUemtOu+++bb3WHPsXH1/Et/PQ/DbhzrvjqXvGkaERuGYRwzANRY1yflPUi+ClEA37//+HA6T7Vep1KNK1DsdopAIdSiQz+1ByGOIcXhOjw9Pf3mV7/54d2PfgsxxlIyonoyC2bPdY67hKWJ6npszQ18ntFARKKwhYC6cSu/PA9u+pFsX19BhtfWuPlbGdZzImmxv26tch5fnPnFtdEX5Jvt18FGwuYLj39eF1uLuf0BNsUluES5eNNTYftdXduFELx431/0WFetdU15r9fg0novIgRf3staVOGhxMfHx1dvXjcee0Du+xGWqKp/ZIaVC9vd6+KncRiG6zT0UqZa66ZF8DO7iJmxGhCK96lREMAARIj7/f54c3t7fHW8e7U/3ux3N7vdrklR8rQCVlz4iL6anDMXQvC63bnEXua6H8/JAoBVKcvhT8FJER6acjfYIeBaPbCySH3yrBUnXdcdb47M7OlgT0A7D9jTCJ5/d9YaEbW77tWbt94vaMWXNzc3tvQUUVVvzuuZa1+wHlRzALcOu/OMfUoTwFwqe736ta2WBBE9B21L5x6HTU4x/Oabbyhw13VlyjnnrutWlrCqdrsdElGKQ85t1x2Px9S1+/1N0+7MbMwTEIYmte2uW8T2Eye/tpgSIhY194fBrO89BqLhwE0z4z/dkF/912EYhmt/Te3YD/t9kVa82nSaSs75/HR+enr63e9+98MPP3jEFxGZYwzENKvvjgAB2Kq1kbRkK5N1KTCkQGaiQDZN0zQBEseGGiHDUsrcc0sN0UhFTUDVDII3zCEyYgUG8hh/znni1NSaWRv6jM8XvNQUQE3NeVMGYvBcfbreOCxs5o1xmN0Md+18jpmZlwy617GyS9daYF/vW+93Xd3ryV9AwBfGc/31y+zHl9BwhYDbs7k7Dht7DkuPLlp0TG1JU4AKkAECYiQisiKiABCZIiGB1pqdnGaEsMmKwJ+oQdznd0geErhcLg8PDwDg1V6k0DRNIPTFjIgxcq1cK8QYd2ZDnnLOKqpS8jS4ZFTTNG2Thuvl9BgZIY8Dhaigu93+9DSiAb7Dm5tjlSMzcwoiV0OrVWotAFhr4RD3h51J5RDBpO97E2PEtomXy1jKWKb+wT69efuaKUxDNbEP76/jOKlKCDHGAIAiVYuM49D3w/V6uVyufX8tpQKA04rNcBzHKWdmDujNguqLmAGqAHxe0TT7B2abOO2LwzvDMAGaAoGOORJJngi0TiNpJdDA2IZQ1cCUCBgDMiF5jI2AVt9ITJWFQKowK5F5J3sK7icakppVA1EYSyUGwNBQ4BgpMIXk7VHBSBW0zmhClr44a4ydZjI+oomZmEh2pW8pZsqAxM7om0ucapmlm2LbqMHheLsoMBcRKaNLoSKAkdmuaYahZ2YPPADMaXe3g23b/vDDD33fOwGrqJzPZ5fJHUtGZmSfnzqOI4ER4P3Dpw8f3iMTRD4cDm/g7Tff/SIkTm1zmKbdtWfmqeRjujWz2KTD8UbBuql6Gm49bl/dpWHIpV7HKeZ6vL3tc6bUPp1P1HYB6Ns/+4vQ7g+3x6Zra1FUqaLe7fT773/4zW9++/j4qKqHw77ve5WiS10hhSbnDMiIvNq+Zbk95xfc9skikbUQ15ZmTQtN3paMKjOvdtdH7wWi2lrDFUH6xm9LdQVszK4tVD/3ueELQ+kPazWRuEmerq/oInkIS+nG+vrW4GyR4poTXPHfC9MUFtkX9/V9bY7jiIhNnIluuulC4TsELKUhPtn8VHXpLrWiTFjYRQBg9BmREQDev39/OBzefv1Vu9uJyDTNpet+hR4zQ3BAY2AGVTx/4imUy+lUazXRFJ4Lj3Qp0DFX8mVmhqZpADmFSByN2IhnMtlSvDxNE4LVpb1HCIEYt1GQaZqOx+M0TXd3d+sT0bkU6Vmy0aWkPW7kY7t2Xx2GAYHnUGtRqdkBYi2KiKZ1GotUu5zn2prCMo6jl5v4luwnFBHvKbxOFWdnFqnn89mQDoejyDQME1EAmFMuNtO/AgDc3r5qmg6AmGMIidmpnwGRvbOwl1bUqohsokPOUmvOeb/vbm5u/BaIqOu629tbVb1cT8zspWmItta+NDHtu13m4PnlJabFHIJXMQITEedSAOD29jaEdHN7uP/0eD6fddGgKLU6o6bp2tb0ppTX03h/f9/tdtM0Xa9nVBvHMYMSAKF1XeMLy6/Q5W+aFEyKEPb9pdvvhrE/nR4Pt0dVa5rGDFNKBMTMb9++fXp6evXq1Tjmtm1r1ZyzgCFoIKumRSFCGKe8S2xAasghhIBEyRAdW6emVSBfVnWWLZzQgBkbJg4YiJhDmyKFCBQMSQ2MGUzy2IuBAVaFPVCIdU+MhmSsIkZzv5yluS0uVWu2mKmF5rtogGwN1GrKaMnse9DajV6t1UkFzhDwV1ZzsTWtLwDfCwi4GijceJ64iRo+n3PDuvZUpwee1wyqqJoBEZvOizqEIEU5BKkEiwcbQpjMQgga43AdjYxjMK2mJCKoxAiMFlx7WBXMAA2JbBFn8I7kf0IuoI+CK396bayIUGBf3mzPg8ULLXfrGsZaK83FImbmwlGo8nT/KXEgtDJlRLx9ddfud0yUS/ntb38TY7y9vajK7e1tlZJzHqZpHMdLf3W8f3NzE2PkRB6rU1Vn7cUYELEfrnpVVW3aFDkws6vV+1bBzE2Ivhl4nsLpKV5OlcfJp0QIoWnmbjM556LmzSFeuALzpNnUkMJP7ZEvDo+dz1xCNdMqtUqetAp512Mzb+LNrgVECMhoyswciBmBEECJgkhRVcGJJYQQrEnMLHVkwmCw4j8Qq2qGYEgGpAhMyBSJGZirAoEqVFRUQ9dxVDBY9oNl8wAzQ7MIYODCMLkW70EH6FII4+ipFlN0VhAwh9gQGrtAA+i6oTLPWzIutHp34kMIvuyXbsK2opO2bV+9ejWOo7PXHx8f54fCVKY8XHsCC8SfPn26v7+/Dn3ctW+/+ro7HoBw3+5vbkKutblchzxpmRueNk0TQiKip8ezqm5VfZqmocA4lmJAU96lJrRtVuyn/PHh/mff7pum2d3c7PcHQy5SAzEwieq173949+7Tp0+X/goAfiPXy8nMXNgcBEJISABgK8v0he87p3IWobVNVN6lKGFddFuMteZW1rtYw/Pbf2FTgVE3ss++h23x3Ip+XpzkJ8+5feUPeUFfOkh/aMmsQ7FddLChqayD4xfpsrFNDL4frFWusJBQYe3EurQAgZcRCPzJa16/lJkfHx8/ffrkRZoxNusZ5ky0euuCJaWFBAClTkN/7c+noe+naXIfK2yka1VVwJaHrkTm7V8NvF1DZCI1U8Na65jzOOZ+GrspIVgZRw+wATjZjJaobfY5czgcfHf0rnSBmDfSPwBABm3bOhcWN5XUftcqC6t4URZ0iODAzr0+lxl3h8TH0M/vIRmv7n98fCQi9zfWpwZEl0sfUrNOv23Mb30Wfklr7ixs2r3gEvLx+N/MMFartTqvsWmiv8fFB7quOxwOOecq2aHwTHdD9Lv2qbK4W7ouH2crAtPd61dttztdL2bWti2FCDB3e8fA7a6T6uKdtHoakosDu/1+fzmfiYI3wCQVDhByGMfMXbN+ux/MrGBVJOc8XPvr9dq0HUgljADQHQ4AkEIKIdze3jq98nodzH6vWlVVQYP3tJ0XHAOQGgqYIhgSECMjIVKIHCKFRMQUAy3SP3URmtUU2zY1u+d2fBSiEotCMRQVLZoVjUMFptREsdi0TIbCSsHlAuZNBNQAGHyNPDuKG+PwsiZjXX3+r9ek4tJUxtP6Sz5naQa2idS8sDzri19+y0+aoK0p23qq879+ef4rrtcPmz/COocJyGiOoa7EEjNTsKqKMOfcyMxUCDG4BoKpqUip4Jvy52QV/CNWBK/HCyOoYN7yxdkkd3d3Zegvl8vU94BODwAi/4+YOcVIC01HRKyKSPF87uu7YxOTSvn08X1/eiAKZvbzP/vldz//+d3NoTnsvv/++1IDoLb75tOHdyGldtchWZX8/t0PiGgAt7e3pUxeqzUOg5lpLWjSRA4E09B70uFmv0shxBjH/nJ+evQUwFrFQnMX8DpNUy0TmARGiJ4vYERs23Q8HoljKYVi2u/3HEO33829dEMAgFk0+/MZ85Nj+GJ43d8BAFCtU87DmMdx7K9lHMgKaiXCbOzIm4gAZ+FTDkREgCgguWqtojXXMsmUcy5WFVW7/Y6IA0VA9OKPUmoRm0oGZGAyIDBSRHXeDAqaovdZBlIEMEJCV+REVa85Ua0qAqDj0JtUFVEVMiAGJEbQ/nKepmkYplorUogxziucScWqipjaIhlDhOC8aNTUhFvcI2IRAwCXa1bVGKMnd9w69+NQpN4e7372zbff//DjP/6Pf/r//t3/9f/6f/8///Nf/9U0Db/98P7X//KrNoRffPfzbr//j//xPw7TOEoBgE+fPqWmO766++rtzw7Hm1c/+9npcrmeL2YmikWMKLS7Q7s73N/fP3x8WJ/Uj+/fhRCmoufL5Xw+H1+9fnV7C6G5FhFgRA6pPdzcHo7HomhAwGyiADiO0+9///sffvjh48d7RmCEMmUnDqiCqLriNnH0feKFHdz+sGK+lfm0ZLVmB9pBm+MJs5WFNhs4DxfB59DNf14RNmw4N9vo3Tqfv0zvrm+gTTnw9vWtrdzey9aZ3i6KFybbfipq6B9fQwLLJg2OALyWIufMCC477+lgRxUuJ+RncLigm3KQBVs/N6TaXoaIqD73JvEhTbGNsWmahgLpYpkdiuJSsuPHNPaXy+V0Oj08PJzP52noa85WBcMzF3C1lvW5NRkZqQIhMzIDYh7GEKa+n8+233eJsJaGXELVE6NNTCl1XdM0DZS8RvV4I49acwmLbqgPHciz4oEshdWwoDSfeE6A2cZX1jm2IjAfohgTIrVt5ziGiNu22+8PKTVdt/MiD7/ZUgrH8Hh6ohSvw3Adhn4cn85nAHj16pUXX9vSSo7NplKQeQ3QqmquVcymUsZxLNPkZROllIBERCXnYRh2u1bnutrJV8rhcOj7/v5BiCjG+Pr165TC6XQCAKdqeFRsgWHcdo1jT0fq+5tDLUIPoZSCTGbm2tc5Z8CQUrpM/VTzvhQKAZCI2Ptk+AziEEMIIKpaaS65xVxLrDN9MKXUJI9+hqredrCMY3+9XrvdXlU5EhKP16uqfvrw6cOHD//jf/yPX/3qV99///379x9nu7ocREQciCMSG7ITDGSGWd6Naw5dBzMmYoocUhVp21BKrmWCjZAT0ZwSJEAgsFkKtFZAI6AQiJOUiTmICAKjooLas3EAACXAChoNAdS1cV8AtfXrthYDEIkZiJpZJmK+Et8jHM2v88qWYpEXVuXLA/7NXftLF9chnuqs0fh5UNGbBD9DwO2ZbfPx50czmzMnMxiSMRiColqRYqYzjfjaPz18evP267Y7hG7nGyv8KXQBX9zjgC7SAAEAAElEQVT5uosAAMUQYuy6br/fn9uWlt5BWry4bJ4fIQRZzAQulBFmFi0AuGu7lNJ47fPQjxfx1P7XX3+dp4kQI3EkVrU8Tg+f7l3Fqus6Lx/23iTDMIDZfr93V9JNfB5GWkQ9ELHWmsdx7Pu8UD38bczsDA93YXlpCcXMbWoIUJJHOxgA2qb1yixmppiapklts7YEtQ0BC7+oZPy3BtZAVX39gKiVPFz78doPwzCnR82c62mqjEQMpgJg6t+loGaK4H1CqlopoqUsbfGQKKxMUwyRDIEVWdkgSGvEgBhCxMDkosQiIr75BSJHfoQhID/nvtUqLk1BQEVLFc1aBUBpdpHVbJbkdW+M2K0/1aJV81RLJAbUJjYhEDmDexF293UyTdPp0q+RfI8f2BKXaprmxx9/PBwO3/zsWxHpum6apl/96lf/j/P/vWma7rDn2EzTBLWaWYyx3XXdOPZlIqIp56fLObaNiPj2utvtAvH1eh36aRzHpul2u935fKZFZcCP+/v72DQc41iyGxq3mCkl5fjqq7feR8HrWYEJEEop5/P5fD4/Pj56UCoEDsTcQc6ZGc0QSlkZIUt3w+cDFiBlzyrQMx1tuzG7ZOtqlz14oKqiz9Zt3Sxh40avP6zzf/0K2tTwwh+2mC+sxAt7jV+EM7fo9ksLAxvItR62QE9/m09of2WNyqxft4JC3xKeVFT15uaGFilBf3YepvJTOaDZnnZ7HlpS3r7lr8NIi+j6CkwBVr4frB/xAglzoojNGdspZ//GQAQhiL4cTDNb+oAFAmNWRTYFMSNVWOibpci4HDl3MXDAeXqklDyh58ilC906kZye4abPG/fwUi1RSmFAZ+WqqmyipLr06UJEZ+b5eK7lOLhE+3hBZmuEzx2PFax7UtVN9Lpb55w5zrq+LjQLi+KEQ20Py3no0VPJuCmcx5l6Xs3ser1Ow3C9XvvLdRzHLjWHw8FUHSjUWj1q65fhn501Hc3atu26xufSShilJVQzLxN/uAil1oYphdjlXay11ooI81xKMXDDMfRjJZ3Wma9mZZEEd0eleF8lRArcNImXyrl1La+HIVRVBhSRaeiHaz9NU8sNIToncpomb63kHP01yA2giMbEzLim+AEIbK5ULWJoFUHVLEpFYiVukULbhRCIuZSK6Clad8/IFD2WjIgcE8VAHP0+CNlmEsraVgcIDYkUvE8peIEEgCkIGLj+ouuSOb/ZF4K3kNiuCx8ZBsClqnpNgKxhv629wo13uj2P/QEguH3Pl5gPfgoC2pIInoHdkgg2APis9nn9CjPzaJ7Mjbf9vUwhJI0xhMAg66w2kEDJKIYQQK3m8XQ6DcMwjuMuNbR6j2bwp4gCbu92JTesUUA3qZ7vCyFYLeb5bFVCi4GgaYgI0ZggRW6bWEojsjeztk2Rub29iTFKqdfrdSr597//nw+nh76/7G8OTdO0u93NzU1s0uPjPYCmLo3jUGsGqeP18uHTx0+fPvz+9//z7du3X3/9tQeltdS2bQmN0JrIA5qUfHp8QEQ5HKZpMqmESGCBsIKZVEOIKS5Gf0drIkwAgLxGnTh4ZxsMcckYBlwqOmGtmPnfH9VZEFA0D2N/ufTnp/5ylrFXKWbmSnu1KgKAqGuuGKg5XQ9B1UR1mqZSc5lGKZOVCTR77jjFBohmSSIDRAwpMlBLAWjud6UArhqzZhiJ2Fd+CIFiIiJDAFTXrgM1l7UUKQSKBgGJmFKIHqNRq40ypgAUnKyDiFU0V72MlyK1iWnXzo61zb34BMBqLr75XS4Xr/llZpcliUtPAmSSWszM60imaUptc7y73d8cRPXdh/dE9POf/5xAD13382++1SocQ9/3oxRBrCKcGuJYRK99P4kr1+M4levQW29tm5HJE0/n87NUx7uP77p2/+3Pf+4bycPDQ5/rq7ffvP767etvvusOtze3d1nhMvS5Qmw74nAdx3/853/6zW9+8/R0HodsZtM0CWBM1MZEBNVUhAxowVvPIOmloQGABZmtVs8WGRQz2SZtaanHMpjtiy6HfR7f8iH1+McLO7g1neuOvp7khbl8AfVsIzr44md87uj9vHkjbjPFSJ/7Ues5Vwi4grN1EFYgiBsiiuMJb5Pq6bxV/W5N8HlRl6/iJaT6nHC0JSDqtyA2B0HdALZt+5/+019/9913X3/99f5wIF5BMBK9CJGqmZnqmCeft/51MUYCqwZqsrljMkVEJiIFV1ZCNa1zbqgCYrvrmiUwtX0KMQYEdlX8pnH8R4hutObIsSfEHfh67ZnfrIdMIrHDO58Zaz31HCNcIPKKmZxb6fMhzAqgM6nDQ8vOCVlzvojobCJdCsv8zTFGjmESVdXT6bQ+Dm8x7B6Uq0e5P+m/EkApxRV5mmfdqHN/uTw9PfWXa9/3h2735s2bucOTmWMvADgcDp6zRpxlodbH7Vubix3mnJdBVmYe81zvAkxVZRiGGJIzHa9Dr9UQ0ZW3wdjbR8FCoAKx6/X66cOHH3/88d27d58+fTpf+mnsQY3AEIIuNFB/IgGJZ9UnCoyIVPUZ7ngfP6B0iBEA15TxPG9ppoEudmM2KSI2VSG0UKBqEBfaUKhaXWQj1IgYjANzbLzfFXEIQkQZQaQAgAfaAUBrBaKQJFoTIgIyECEaMYZIMXCguRkDgARSWKSMzUzNABRMAFS8LAm9lNsQ0ZwZ85w1Xq9/2XDNaFmnK8HXV4R9Tth9Ec5/YVte2L2ttdl+79bCvECKz//6Mtycf2PIce0IBzhbAxGxZ5g+O2/mkgVaAqBHoACglFIRpB8qPAk32firn/08NrtmfwBi2hiBP7YozCYj44t28ZzAeQDjON7f35/P5zwMRARSAWAm26KXz8wdP31PcvcRABCNEQkwhBCIRxjnFQjwdP/wQ9PsT/u//Mu/9B6lZcpru/Sic2i3lDJe+2bXPTw8uIV69epVjNF3VA/1uQiCmT0+PsLiQcZFwXVtO7vuKP7XtNR8iYhUU4UhT9fLWQ1S0zUxIaJzTdyZc+mslNL2gf87D0R0FqD7ysMweEks1ux/DcSgVVXZd1Pz3qIGUI3QTEVnzqyo6Wb6LVEMVMBSVeooFRQMKRFR06UQQ0otECk8058XWRAE97QQFSsROS1ufkam5v1KpMxi1CAADKBe5bTuyji3EqQQAqCIeXOCWcOdkcySmfcPnD+Vc861uODf8XgEgFIKwNi2retd8dIUlYh8M2Pm3W73y1/+stb6/v3HrknIdHv7KhGVUkxUTEOTbrgtZllFZS19qAqsYMy8bswi1jQNGnj7r3U8PVDh9e+7/c1USt/3u2mqKrvdrt3v2rYlBeCm6iSquYxPT0+/+tWvfvv73/mo7vf7PA4yZebIxF4T58jPTaTBZ4nX7SSxpUZSF5EzX4++h3mvjjWYvc3UbH+FjWnjhWbEmzYbL9b+upY9DuTGVxee1ooUfzJeCBvDrRv96i3gU31JVdze75cX42degdp68jXXgwts9UCRqjoD7OHh4XA4NE2z2+18RvkGRksl6ZY2BF/QGfE577wQbkLwsx0Oh6+++moGytU4EjMhgoiRV+8DACgS26zBNsuqu6QASg2EZJDLtH7jmHORqn6nikyAwGqCKqgqVgE5hMAxEBF4oWcec55ypEAJDcRbapoXPhMR3b1+5eZaRPq+Xzw9qgsk8qWdc25jikvfEWb2abZOElwo+WvQ1AfQ3+kDG5cGM87CfHZIlsNDcascz/pdIcWEhMxeyrqGur1TsKcUfCrCSkhQBYCm69ZArNvtdZxzziNSWXpQicwZJDPzyeChvuPxSEROCvI/+a9OGVq+jlV1KpOIUAxk7HB2wMmJwsxzVzQ17LpuGutUsm8NhAwLS6FsGg8CgBqa1GKCoGOAbkm+rxMPVjYwsxIvhc/sodCmyWCGIcDC5fVdqdZaligmorn6bDWBoqYAFdjSFENNwSX5AJjIRCYUcvKguDaPAqB5FggMVaGaIkqtSlSlFCByJjcaKJiZAMwlDrzU6XOZkGTuO4oAcwcNMCsIgGj0ucdrNiewPwNimynkBpCX0jffx/2HddPXTXZON2V2L75oNS/bHz7/2p+IAuKSzP23d/zPIOAz4lQVMamlFFucMXeuY4ykTS2tVYwAvjACcdfE0bg6M+p6tfC41rw7/XQ9/lQ9gpcL1xUFO1758ccff/vb3378+BFcaM3UzGLwiuBIRF3XqEbVxhZxzhCImQkg54wGRFTyhAQENuTpf/7u9+frZZz6493dV1+9EatZsqq2XXc6PZ5Oj4qgquNwVatNG3/44ffTNN3c3Ox2u//wf/wfNzc3h90eQdvA/u1tm3a79vHxUUSYsV32dTM73Bwc0TKzVVnNou8xXhovdc4kX69XUUtFqkGM0XXeL5dLjNG1BlRrjDG1u+cR+3dMEQYGFQDVVUO7ipbaEIWYElMi0JpNayBSw5rrEs+Z+1mJqoIXweVaslahKiBqKEpogCpiiqWUWkzBOLQhBI5tbFIIAYiKVDffDmppbSvMkZld4d2xe5PiOg0YbbLIMWgpLlY0SYWs3mZvHH1Loxhju9O2bcGwisYYiyio10VqrZnUQuCuTSLi43wd+nfv3j09PTHi7nBg5pzz5ZJdCM2H9He/+91XX31lCGIaQvj5z3/+i1/84uHh/r//4z++ujs2TA0HMRuu10CkYLevX+27m13bUoolW1VRs2t/PZ3fK1LTNO/evatT1qXL5N3d3eubN/ubA8D/z58UEZwvTx//2/3ucHz71beUkgLudrsVbAFRDAFjY8RZ7Xo9fXj/6b/913/43e9+9/j4OF77GKNJreNEMxG+ZKkiZkBWDZEBn9sbwE8F//xFWogvvp074wWW5q3re4gIP08s06Lu6eDPs4T+iufdtl/tx0xKq3UtgV/tJmzw33a7+syMfH5C+BwXrqBtPe2zvfx81WxttCypk/WzshR4+r34E/QXi5lHlfwZOW5bpYbdTDkKWazwc8+9F6DQNgcuodY///M//+u//utm3wFCydUq5FLMrGkjEwPOGNqWTrvrBsYppsgFQWshA2/C68eavzMzVyYlDAEwmSkgGHo6wsHQWnfV9z2hlWlwbSZEDNFr9TiEcHN7XGza1Pd927beWsNf9CgpADhzbt3kaGEI6CbnvnWY14ArLDGMuMgueqo9LiJHumiMq6p7buM4+ht86voJ7+5eKYAXi/jDevXqlePFx8dHXkTHfJRc8IWZD8djjFGWQnX/U1n6RuS5EKQJISDMfasdU5rZ09NTjPH1m9ful47jWAr6huJv8HkiIl4DN3dJIVSwpmlyKblUQ0hgRMSRiKhUTYTTWKdpijE1TXM596qKCtM05anW4lwebpqulCLq4q2Sc46IAM0KEFd7S0QGsIsJORI+qyCt74Sql3P/6ePD+3cfP36490ke4xwfUq0mYqbVVKoaYyCbJi4lmLVMMQUyKMiQUtrt97vd7hlLiZ3P55zHaRjVJCIgRg1x5Rk+AykEIuKUCJBs5gAoVAHgkIC4SkAKSkCEjAighAhgxN5YFNe5tPSof4nA7AvXFOBZrdOTk7DUV63BZnf5vjzb1rZsj61Ze2GNn8/zzOJ/fn19aftFiPhM+19NlpfGLqZ1E7PkEJKZkgmtLJ1iaKZVcp3sOmZ5enx42t08vv7mG3Vu8uJj/2kTwbZqM6rWWoc8PT4+frx/HIZBq+z3ExFZLbVyYPYrz7kC6MohcO85Rm5iPJ1OUmqMoUmxbdu+7fF0ev36FQXyUFxkZiQQDTE8PT66ZEm33wGQZBn7aRry69vXp9MpcZqGIY+TdjsGBFERYaRd2+27nZTqPSRqKZUZEd07bNvWUxiqSoEBESlSQOYEAGJYxFAsYLsDZOYpFxEbLucB6PVXbwlwbXRNRIgMFADAHD7PTgzg/IqzhPDzOQPg/qU6e88YPfRvtWQiE2RD9gIaZVJVQAYy9Z6hC6vAwJgRlIHQ2BDYsAYgRNez1bnWgiBQSk0TmhYAiILLftal8bnjPwcbzMhsyECkhlarEXXuhXvmSIkQMQ+9qko1UTEwYmAiIozR84bu+GaRiEBqtQoiWkzJM8h5mqwUZiTdmVmdsuSiVdAghXhzc9O27eF4vF6v5/N57IexbT2Uezwe+74/PT0eDodXd7euPfHp4wepuUxZQCE1mnN/ubT+kbZNXRcSBm41eueoyNW6bo8cu657ejyPAsMweDN198wAYO0Q98033+Rc+yHHZn+8u71/fBqmooDIsbs5Nt0eOBbRBABAoDKO+fHxcRqG4Xp1S5RCVJqK1FqUmFRB3R2eg0uK8DIwtnhcUMqzDgtu+7irilQRAVQSAlSExfPm59KS7WTDTceR9djiHt3kfGVz6E/xsnGTVoZNzAw2aO/FhF+RxPPu9RlG/LdMEHyO+XBJNMPCEcRFKdAHx2HuKkrn+4T7PGIKk/fyRGSCCrrJcftp0QzNCIDn8LZ62wlPD1RTV6a0S9+0ba21iW2TEiCCCRMZoeuygyxY7dqP41hKVdVAKIYqNpb82QYzc05UjJgDICtBAKyqQY0MjRB8WbsDqNXngIgEYpVZ1kctLMtZh+sYOWk1UARFNJKi0zSdz5enp/N47UOTyCm8ArtdPhwORAENCAHBEBhspn+tfIwYY2zmVO/12jNzVaHAqW1cmylyOBwOZuZxVlo4mvR5F0EPSDNzu+tCCOrpxRAYMcZ4PBz6cTSRIlJzFjNQFbOas7c58Yw8EZmIIUbmuHYkAqy1BpxjjW3bGsxKh1UlhGgIeCIKrAJq2MQmxMgETbtjjsRRRaqY1JJLCYzIVKsBQynVCjSplaqliBRVshjTNJZadRqzIUz9cD33u46oSaSGpoqCooDKNIsHIYw+38mgSgVQRmhLUn1u0giiqEpmishIaIpSUeaIm4iYoRURkTFP4zj205jLqFYB1VAJZnKhSjWtqIAAEU2qZtEiquDPICGFdrdrmuZwOHb7g/uJiAimu7ZhBDQoNZvoVMRszLWYKKLlKpPW6Apj3Y45mgGWyYiFQxWAItp0zGzcIIlXNSnPQIqcAGNeMQ+LXp4B0rqTrqbPf17dUVmqznkp819djtWC2abMf2ttfhL8rfbwGYxuPvWZfTMwBEbP8Soieq7MSSBmM8PK0MDIHCwgG6qpEc1kDzQCADQyYgQuVUFBzWM3bkJJBZligKAUVQOg1ZrLNPZ9j/rS8f7j9Qj2rWhJYBNgChFj8uh9jDHn+v3vf7y/v396ejo9nEIIpQqAmIoOU9u2VSwwptiys1kIA4XEoUvOUmY4WK2FeJZub7qU2qgg+0PHFGOTLpdz06TD7u5yuXz68ePusG+aZtfuS6k/fv9udiKb+Mtvf/H4+Dj2VxAIGMZ+QIMLwqvbu65tvv7qbduky/nUn+csxuVycRfh/fv3Nzc3x9tXMTIYMnFITdumEFKtNatiUZvkeHPQvRLR5dL/8MMP47Ufx/GrN29vdwcyalOXYtukJrkZQlCwZVaDIZiBGISl5tXnC8yl44oM/eWKIk3Abpdev7pJNrz/n4PmSbR2t8cQ+XqecpkcrcbIaIEYwfNrJkREoIQQApJalWJWmMSkVilggUIMHGOXArchtiF2HBNzBGAtqgylOJ4eVZUTNCm1bcOMIiKWETiEcHM4xujM6JBa70FZzZDDHCHKuTBB18SUYghh3+2v1+v5fM21KpCqIoVqhkTH/S5yiIHPj0/T2JdhZMaWCBGHy1lLCWAB7NXx9u3tq9dffZ2a5jE+jtcxD9P9x/tSSuS473aqqlUY4XjY3x1vTEoik2k8qxAgH4/D+fr+/fsQQimFUqfGvzy8DqHZH/fXYapqHCkIv379OjTNw8NJhe8fz/v9PletVa/X6/HwnAj+v/3nv0aID6fh8dxfxxGIm11DKaVuByFACBA4chqnIoAi8vH9h6f7p7GfapbxOmq1sYw556ZpiswRNUEy8jQ6gamoZ51+uqLI9ThWWOYmbM7QMQJAlVxFvZSHnPgdgqparbJw8+cgfAhIVEXULC/KurBk8FdBx8/sJs5TbmauoCEiMVFgnNMuJqZVxcyQEIkUZvoIkOeCDcEIAWjp9gtQpucvWpBB/Snn+xmZ5SyqrhyeHAN5KrxpGhHc77uccwhkJkTQdZ33HxjH8d27dze3R2amwJFSPw611j6PTUwhRa+p8u9ywpHTbM0MAVqOIsIhCthac/D+/fsPHz58//333333HXp18JSbNhkAAnvbX1QDs/P5UiWfHh6Hy1CnOSDhwbD+esm5XIZx86CRKCJACAzIQExmBDVQxKjVwMwQhBRQCCXDIi8KAOPYl5JLKYTYWtvGFJASpzLmh3yfUiLD17evcs7DpfcmuU9PT8O15xicjhIoSBECiuyFGsocmBWREMk7c1BgTjG1ze7mkHN+upwv18vj46NXXrf7nQ3DWPK+bfY3e0S8vb19eHjo+3532CFiP/aUsZRsFrquFamIzd3dbWrbIia1fPXm7dP5dDmdU4rHN28v/XW49mOe8jh9+PgBDaaSay4istvtTBSOt6D6eP+wO+xf/ewbE61NiRymKm/fvgUAQ4xtE5rkDmEMDTdtraKAr998VbT049h0nSF2+0PXNIYBMIxZrFrTHT99ePfuw4fj4WCIXdeNQyGqTdteztkjdFNfQVgCmFmZan/pL5dLnmqLISiwmGdP8piHy0VyRrDIBCplGn1hIxJzAtA8ycP9KVBMKeVctYqpSM2aF90JIm6a3F+JKI/TNBav6hlLfTg9fXq4P19PY5mmmolNrZSSRbwsY27KSwYiYIa1aK4yjPnaxMPtcbfr3r6+Syk0Tbfm/cEIAIzmtkfDNBdUXaaMkxKamdE4hmtwLH4wCWApNGBieRr7C8W9tJUBIUQKhDEGDuwNdc0Ica47BFWpBkAUQmQAEgNTs+qsQQghOGUflpR6zbPnw0AAYFVDE+tUUopWBbzjnRYRmZVBFczUiZFejItABuYwB/DZj13TKbZQ4Gyp7nAopwDoIm1o4NrtZgpoZhWCazq5sKIFkmqqagAYo5M7VQ0Q96kVrZWbCYahr2Wsl34yydM4RcRdd/P09AgAFJvIqRRNoWnb3ah0reXjh3ft4TAMQ7vfgyuAIYvqHzMKiBtqxfNmQ+S5A6esjbmqqoCx2fnSE1rXdYZUqwCAGTfBiMNaVO88PB/WlJKZTnmAmeINu137l3/5lznnh4eH0+n0m9/85sOHD9988+1UyuXSp5T2u5s2tsyCBlJUQGvR8TqVOjWxZSStUqQigNTCSE2IALBvu198+930OouIgJVSPP9VSgnL0bY7ESlSIWNQq7Ve+vFyuehUzcAr2UuRpmlQrY2p5Hw+n2NsusO+lhJCAKAilYENlZAQQREAwOXPfQP8iWoRxLZroBYUQRWtWaU0kU2DikjNGdVVoL3u3FdMShERZ1FIrWZipUySQYvULNNQ6hAMQwghUYwhNk3ghkKLFJmCIeaciaNHYarWpmmYUVUDAYCN44gkzJxSiA0Hjv31gjSBUTUwRTE1UdECtdQ8SSkIEMkpIJEIay5oMHv/6OKWYGaC2F+uTBiJTWuXmn2MiPju+x9E5HQ6dV13uD2+vnulgKp6eTqlrq217nY75sDM/TR61CeEMA3XJ9Bx7A+Hw1dvX+937WG3V9UmxjevXuvNbdd1RGEYhhRbAMqT8FhCQuaIhFUhKamaVGtSdzwGZxa6Wen7i9byzfKgHj7dlwocd0S06w7cHSzG4+tXoe1EYazSVBVTRX9cVmudxjFPNU+1eIp5YQcoAgKKqTx3uVAENyzBWTvweeph8/Nc3wfgrXq8oRQAzE2KzFzYGWAhDrqj7NVLaw3EixTe3LVv4VGtucg1/bcNj22v6idfX63Hixe/fPOXMcKfuuWfMEp+khdgUTfS1n53EWfdFluLVJgIwOmzaipVzCyBFakA4CETJ+6gzDF0ADADk1mKeYbgCBw9kkPgPvNa2DsLShKhIUeTioha6jSMwzAMwzQNQ5nGMpWSJ9coGKZnCChipmjkxAA2ZADX/TEAIAAzG8cRmAvpNKU8ji59FSKhzLwiQwTRnDMBlakQUAihTNXB/aom41ngWmvrgiEciYJrLMNcpeRhaV5qhwIzOalfwHLO4zSJqgF4czwDQKKY0uFwiK17rdFjdc5EXF0XT0YfDgffcUspYjoOJUslIimViBgphNDERHtk5kDsvh8RFWIR8fnMzK5dEHnORHt/MFwIhf6eVUAYAGKMEKOqTtOkFcZcOSrGyBwpJAASQzOgGJkDUBCxx9OllOK10u2u4RD3+wMtrQhRQT1UL4aKVi2PY631alfPtCBirToNQxmnOmUpWWsBVViKf8nLSA2qSsnVRW2u3WW47ECa6DlWVYohUDCcZXeICIlCSMEghMCJU0qxSSkFggCaCmnJYqZVVAqQp4MChSbFJsWm45g4JOJIgZGjGHg3HTRYy8XMrEqdpqk6YVrVd7dxGFZD0TbN4XBITE3gEAJZJUFRnYqMY94Jde0htoSBIzIQAZiix9m1lIKmatXMCJOYMiVDwo1MjG306m2jjbCG/G0TJlzRmywl7WYGcwHJswn60na9MFx/yFKxJ/bAoaASwFKpiTBv+ghEqqgIhigAAIQgOLN6QGE23zyDSV9/wUBSaiNT0zbjMJVSSq5qVgACiXukDKBapZZxuI7jYVapRIY/UXeQ1aQCgCMn52ydz2fn1YYQwOB6vTYp3N3dQZyVcvyz/pC6rovRy9FVRPrhcnNz4wzlXEYASCns93vmeHd3V7KMQ/7w8fvHx8d+nGqtANTtd698MdO87BHxcr32fd/tmtvbWwAYx5HQuxfsHKfGGJum/frrnznCELDz+extx/JUc85OIDUnKavUWmOYScciYqou3zpNEyLHGEHmwjQ9n2NsmtPOXZcQEYRrrRTQ24GuSV/EzxkD88DOv4aYAEDK5Ir54zg2MYlJmWgcx1IoEKUUjNCLJZk5BAohuD8xq8EMVutzkLyUQjRrjvsRQ/QEE6B6KZVz70opwLTb7Xa7IyL2l1OtpUolVqcBlalOJsyxTDXPDFQtKt46D0zQlMBiCCEscgNqBpqaGFJ0V61IBVBAvva9qBJC4vDq7njY7dsYaq3/4x/++ziOl6H/WfrZbrfrum4q1czO53MjFYl2u11KjS6qv11qnME2TdPp8YG/pdu/+PM3d68ky/V6bWJ6/fq1p5JV4XK5eGVZ3/fG1LQHbmKggIijoYgQShMicxS5U9Up99frNec+pbRCwMenczV4/XrPISCFGBM23c3Nbeh2HOcetQbIHAhRlcZxvFwuXiyfc16DYWbm6d+VyLLy/OCnYJ99LokCnzNaVgy3vhnnYotFbhcAFprgatD5WRjiGTm5KVzTvlt7utqB9XXbvL7Nn66Xhxvy3Ivb+RIvbt+wfvYnM8gvLPvKS4OFbeZ8u9WPTxx899Xl7ly8bR3VtTbWccmakjIzUlshIC05+nUcmPnm5qbrutg2n+WM7Dlh5HEFXLL24zi655zHoeap5hkCjuPYX67rba6zApDmxMLSb4WZfeDC0hcBPgfubM8Ri1plHKcyFT+t857HcXx6Ol+v16enp2EYLpeLqroyi9c/+Wycd/nNI3Bj4lozDgEdifbD4LjKs7G4VGTvfFsCcBqxl696xNe3jN1ud3Nzczwe3V6N41ikXs5DNY8O2FqYPOd5zRBxv997AYdz8jzytJYhO9b00fBqj5UihohO2nYyklMDfdBsqXderaUtBW1E6sRKEen7fhgGx5Rfxbd1Iye57Ou0yhz6Q5mmqRa1uaM6itiqnu3HSuZDxBWZ6NLu5Xq9xkT7tlOtTMDMMQGZEsbAc/kwLvqUuBHlme9C5sUuZLVWFTCAwNAkblJqUte2jXc9WGmdZmaixTsAgcUYyYIwqWqVlbImxHNT1jL0arUUv9PJTCIhqAVilsrUGDeTVgFN3XGlshiod1IVEEUMpjOcMhURp01hCBzDUg9Ccya7mvcUZmZEJws4qwSXuv4qQiJkZmpVbRYzmrHyFwhPP+/2sTUyXxoo2ABBN1Ivd/ZZ50YQGBFUxQDRwAR8ZAHANUP9cwpqJmaCJmSKIIFYmQlTE0PXtWM/SCn9OFZBixG4YilKCAYrCXg/DLvdzqWYZy7aH/3YGgJ/IG7OLpeLF96GEFwRkJl3u51rURCYmYU4920speQ8+r8iIlrMrGsaW2KKKQVmfv16LtEwm8N1ZhZjpBAPh8Pt7W3XdQLWNE2tSkT9MFyv16aNIQQvbWtSgIUN6hsbL5SUvu/HofcMcgghT7XveyD0Aj0R8eLQurRmJ6JqdZomZxMShf1+X6aJiM6nswHUqgX0Fz//UKR2h33VVQQRwIN29vzrTxxqZZpiYiDK43S9XE5Pj/lyCSFYpUAwDCOS3R5umqYTsNUOgmMCQEBFUAJs2xassEliKIHKlBgtpeS9vVWsWAFBpIhoiuBw1qN0WWoppe8vpZQUiAibxuOnME3TOOY81XHMUy45KwA4BG/btts1XZNSoBRDCBSQCI0REFFNQgiEPJUs16FoQUBMsN/vxnHUUnPOqCYivZTz0+l8Po/j6OXervMSQrhcr0XNCMMiPKGLLFHXdb4NexjDbfHd3d3hcLy/v08hfvfdd21q+r4Xsev1WosqgSGpN4OakgLlWvwBFZZpmsZSp2kC1FIKRUYMvq/4kVJKlBA5BBQkjIFTCimGJoUQKEYkAkAkUoFa6/l8Pp0ecxnV6wxEFFybasZCbk9hMTpb/xW+qFbTnyqe9fdswZYtrJfAMyikpc599ZrWz650mRf2Djf0vvX8awJ6exnr122NJm7a/m7vCDb478tP2R/AvlubuzXcKw5bt8D1XnApjiaiQHPDOlty6CjEi4bCiud8J0gpuRPvCJfUzGyRSUezz9qYppRev359PB5dTwQRXV/Tr3G+eJjv1tFAvxxlGk2q1FxrXjHBs1XQyr4ZEyCRN2iEz+G+P4iczaHV09MTIk65YfNK0IqIDUci8vTu+XxOKXkDpO+//9FDgJ4GYeau647H436/dyva9z0v4l/r9JiBFONutzNC92ocv4In6WK0pV6biNqmkUX4Zg08bzqXoKO3pmmcezAMwzCNp6ergLnk/lpr5SjQ17hXh8zGfBzdEHmRrL/Ntw9Z2sOsqEhVHZ85AF0DhCklDwSss30F1n6dupAoPPAxL1Uyb/Hnd+dxx7BUVXsxsmyklJZT/f9p+88mS5IkOxBVYmZOLolIVqzrNaZBRIB/sP//C0QeZLFYefMwwAyGoUmRzAxyiRMzU9X3Qd09bkZVz87sw7p0p0RF+PVr7m6mdlT16NHFP/eiXYeA25tVVVFxegXACxCcpikEyk0MIRBHIxQRvKnN0pvDbkLjt3AHcZEVDzHGGFyty5VcDUmWiQogCrzqESLEGBMHRBQwri9rDQg5JGJomERLySIihJZSYiSPtoTUpCiUFOJu0/HRUtwtAiYzUwQiKyCRiQAQmFaFBPMYGQERmpKB1KKiBYwAVQWQDIwMRKpVybXolvD1JS+6JAS2t8nEt/+JXzrSr5bYrTn682cugR40IAADUBWEAGCggkhLXNfMOWGqClJQMmg1rSbZpEidRWeVrFrR1KMqgZYGEIiYczUgDKGo6DQBQzH02ThcrsNuePPmrSe0Af8XVgR/WY7uv9w2ADQAXerL3BagmTsfbihTSimwqjISEBWRXKtoKaVInkUEUM/nc84zACy0pNlykVK17UJsUrfr27bzrBwAODWYU+QUQeRwOMTYqOrlevWXUUq5XC6IKF3TNA0RE7GqiaiXesGN0mbJcioXX961ainjEihG93QXdjytfcnK7Da6MLNVi5FzzlXker3iU/j48SMQvv/6K46+cfq8WToGLm7Ka6fCvAKgljlyBJFxGi6n5+vpXKbh0LAiGJFapapEECMHN08xqarvHHX1Kgi15sl0MbiMbQpsUkQEmVW1zjNAARIOGmMD7I3mlDk5zHV/otZK+66NTdM0BmUcx8vlNA9zrTqNea5VKjIzNRyYuzYd2r7ftZEppoAqaxmeIAGqQQAkZ/gqgHIIMaZcFrVY0eKFfmAyzlM1pRh6bhDxfB0OtDRTcmcjiQUKORePWDivAACO+8NAfGIG1aeH5123b5oYmRipb5smNP7Yu647PV9cWLUCljmLqiKZ2ZwrIil7blHcg0aEGJnCF7Q8DJFDylIxJGKOsaWYHA17fIbciCHkXKZpOp1Ol8tFcvEowmZcYDFAy95gtNRw/RL5bQd8CQH1tgXczWrdNgCP4mwT3p+Yb3huiD3CvdXA2hql2JY83chQb9+1/QYR11j2S7OQV9vP7S28TPp1x9qu/6so8BX4e/Xz9kAcvYVVl1hXVaNtg2dmsNcfQaHb4A2sQNbtm/cucAjoAbdFw8t/Qy9p8Rjju3fv7u7udrsdhwC0pNoNwQBqLsxMvMC1OudpGL018DiOUjKoqJS6iPPlLcO1PX8yU2/DuCT3xaMILvFJ7OTMFx2Q63CuMrFprcWrrmZv/gYvzoA3wPzppx+9cw8AmAkRzfOoWlXrV1+9rzVP00AEZhJXgRIi8BkULe52O8WFPLBFhcPaOpLWpjVt29ZaI3n06yWm6AARdBE5ug2YuYKjX3z7q7fxwFUtz/UctpnsORwPeqX18PngqPrLWADbGvDz+ILDX/+620lOa7ttjxAvrUdLyTl7a2MFeXx8dNWbw+HghWu01iNP06Iev61H59CbLTqyG9HCH8syMFVVBabtYd4uGV1jvUwoIrCWV8vSAGN5yK9W3HYFIqIQyJZOsoYggEXNpcFrjbWukXUmbxsYCWOMHBAAAoArUwFANQREZmJmS4kwYv8yVJA6zUOVHKWqQsOx26Wm70KkcRoCInpkDxgRYbGKbGpASxGG2Is9YQZEAwKroiZSCwCZSQgJEQy05HmacimzU+1Fi2gRbXjVugfwvldupgoA2FJCgYi/1O9cnpl+EQJ/7YuiwVoPvJTruXtoqgRguvwXmDDQQjJWVBGTIjV7kMDKpGXSPNUySp2lZq3ZpErJPotqrWhr9R5T4ljExnnEiAVoGsbz+Xy5nPrjHsDAFKyC/q/uDmJrSsVWd3kzuL6upBQHWAGX8v5pmpzAsZxpS4JGVQ2EiELT4KpsOY5j2zaeJqZV4PFwOPzud7/78OFD07SXYTifz2bmPpOXrCLihw8frtfxdDq5EyaOxtBCCCNo3/dblZmDSF/Dm7kcrs+Xy8WzHkXUyydVFSl4WiGEwCmKiGVJKaFB27Y511IKA7v7W2oleh5r/vu///spz2/ev9sfd4fDAejVGvzyQEPwSWNoFhC1VKhlvFyHy2UeB6uzpSYgIXMT2DkXBuI66cP1Uqt6PFVrBhUEI9BAyOiNQopHzw1AxGrJHshAZAoQAYkCkjSh0UUBoUxlcv9pv99zwBC41jqM59PpdL2eQYAoHA6HvQFYCCF0Td/t2v1u1zSRHOSJP9XzOF5VqpndH45mVgO729DElNouNs39274fpuFyOp1On58etdRa5mmaPALRNA0QzvO8PxxS0/hznKZJxbquc3GH4/HIa9em3e4AALv+UGv9+eefv/vuuxjj3WHRv6jz0gQixfjtd18D8jjP13l6fD6Pl2maS1Fpmz42yViapmn6jog4eAeFeRyvz+eX9JwaRgyzGAcCRWSiGCiGlJoQAhABIQEZgMsRn04nbxVl4l311IUAVVXBxKqoClighXcMsOzuv3psi3HbD/z37nQR0aszdU2S3pIBcG08cMv223aIdbP/Qkpwu+y2Ky8+4A20uv33FgK+TPlfALhfwr5tw3tlfOBL46tr+11YKeG3PiqspdAviHkdPKwxP5QFH2/YZQPNqkv/KoeAbuXJBV1lga20stGJyBPB20RdKOQvJc8ARFiL5CVlMzkPLM+gYlq1CqiCyqsnRquEGBqotxB2cKCma+fQW3zjiqHTPMTIbKoqqkZEres089LSTVUdg9a1cw+4VoiZR8h0lX3dQpKOrrYWmgAgJiEEWfNzMUZdEyaw8g101TfePrU0TFsPZhatAODBv+1VenZoqR5bkZNrFhKRxyb3+70PyVfZS5vatU+J48UQwvl8do9xC/Ru5Adx+ZUY3ZL4Dx5y2yCgz5Ytdrtd5HK5lFL++MMfNnHB9+/fv3//3rvVE1GttRTZOKnOP/MoJgBtYG5DnBsPRIl06TD1klz2LQxf+sEUI5QgcLN4zUzkpXj/5vdrLbAqc1z6sKsVVaw65xxA5sglhs2gVFNSUFQARSUkAwzL6qhVa5VSqqgiEBUkevf2/gvbUnOeZjfUQfyqEoILLkKt1UohJKTK6EKE3isP3F8iBHhpdfSSc1jhh5NVKgBM0+CjGobBCQb+oLZCltWn0jWaE2yltPkbIXoxGrdZi1tDCr/iiCLc4kXckga3NEPx8hJDZx0rKgJUEFUpVguYgRVcujtk0Goyq2XTIlpKnVFtBkUwl6X03ZyZs1jOGZQL0OVyofg0XC7jdYC15SDA/zoIiL9ITvnEDSGoqpNIruezK9P6CkwphbCkD0IIGDh498NSapFSCpiEEDhGZmxjP8+jqlIMYmbEzMEVTed5Tm23J/7qm2+a5+fn53OudZ7n0+l0OJ2+/vprZn7//j3x8+PT02YpRORw2DVNk+fRXe0Yozc7AqBSpNbKHPtuP+/KcJ0eHx/nuSBiEU0pEQbCQMwiMgxjKXVJ8BG1besKx9frOE2Ty5703X4u2a3Y58+fu11/vV67XYv4oqfIq3DQNokczQEAgjomiBzm4VTG4fz0OFzOUjNKVSFGI8au61QKgkrJRbSUIoZmGomRrao4eRE0ZxMCITBCI62q1aSY4XWcEZlDTIlfugN5Lx0EUS11SeX7Mu66ttbi4iwM2DftQg83ChxT6lNKndNIYlpiEPNCaJrHIefZpKrqycCjtkRkCCFyIAyL4x60bcdx/PT40zAMaBZjTG0TY2zbtkjNc22aput2Ra3k+vz83O36D19/xVLHcXSMftwfAS2Pk1XZ9b0JPHz63KaGwJoY1ex6PrvqZEqtM4FCjJ4WzbkCTSJCSvM8L/0JQNCVmYG7PqU2UcCqL7GZokpqc6lN7Chy6vpud9ztdm3fU0jmSgaADgGv1+vj54+Pnz5PgzOlDHEprhcwVa1St32OKKi6UsDrnOktFLtdidvvb73VVyBss1PbRxCx3ig8w40WTF07pPEqQK1rKQms2WTc0kDr8UtzeYtmbv90e2zjvB3wr5qgXwJKXnWhdaX4bMctZoVfYEpaFWS2e9e1qMhjXb79+y8dAhouH9lA8DYYfyxN0wAZoKqYKTIT4ML98CbpYDaO4+V0ej49Xq/XeZ5dQRNUnPa0qYGS6c2tvxThiaHhQp9a3ojK7Y3DGioTLUQQ1ohFCMGJjW678nqoat/3fqlSilncqPRE5Hm0YRi2h+zicHwjx11K8TkMAG3bcgjDMCBiztk9eQ+YjaU0TdOlxtaWdHqTUwY1h4keHrt1RfzpOeyZ53GTD/S1z3yIkbuu8f8RrclMNGbvGWZEgIgxckohpajKIsX3qe0Bi5Ras1kMwaUx+5yzX8SzFgBqJjlPw3CZpsH7Ts/zeD4/T9M0TKPHPjyZvjERHfl5eH2ZN4pmtsYy2VHvKg+uq7dARIRmWD3NuQTUedVvD2vBvlO3RYRWIUz/q2p9teJe1oV6d3cVVVBQVTStNSMZaejbKNCi9yJBD4USouGqKRqIQyDBJQoo4Go0arYqFGgVcb7sMvHMNGDHKcUUY4xmWuocQmgCgYtUowIqACkYOoVuW+OETl2w6m0myrZsvdzN43YO4HxBACgzerHpl40zt2yvxuhryswMgZnZzK3fF72INpP752zUAvxWIOgpYEAwNQBBc9FOdPIGm4orIRiCCYGRCpohqEv7ICmhECp51HCZlhVERaqn1VRMwQCIKXifFRPJUi+nUxb44Yc/cpNqHjkGtGgi/+srgl8e5/pMc87e9vS2b4+HcGKgtm3b1DRNw0whhGG8+K6DiCk1u91ut9s1TZNSEBH3DE6nk6p6nj7nPNfy4f5N27bv3r378ccff//HPz2dnv/2b/9WRKZc37x5czgc3r9/389l25D8K5x3PE/DNE2fPn1S1X3Xx7jIlCBi27YhZ2cqeCrEe1G8e/fu7vgmpQSEwzA8PDzUWpu+2+/3X715d39/b4fj+/fvL5fh6emJjFT1Os4KJiK1lNPp5KCzzPXLB7hNLECf6c4O9bAteC2YzuM0nE7j9ZynEbQSmFZBk0DQpFCrJw1BSpnnCSh4nQcxMCmCgGRR87pT04ymZZ6maQKtIQSOTYxNTE1KqWnbmFoiVsJxHA1hnss4jhyjs5r8fflO3/f7w+HA7MlQMoEUmyY0iEsj4JynUudpGOY8TtNUyoymRERgAHA+n0MIoUkppZCim3soM4LFpnPmzDiO5/OZEY/HIwUOKaa2ocqB09u3b49v3vY//vD48PT4+Oj6zyml1aPlrmlrrT/+6Y9m5tU51+v148ePj58/Ho9HdOo3cdd1XbdTszchUQsJAzI3TaMANYuYelwBmd0u29rkSlSbpnvz5mVBPT2eAMfQ9rGFtunu7t8c3rxvD0fjqKrIaGbVxAynebxcLg8PD58+/7yRnzYT4+ZzWU38IgQNf4YF+OrfDc9tH3nlrW2L126kU+0mVLPtLrcwwvmU+CWN79YU3vIIdWXywS8g16+CuV/9/Ss/ewNb//QVbr/XcZKHnbYI5SvHFbe98Mu0rz8QvimOeQnbACxdWxxOrRmj7Uxc+514CFZVi2pwCLgMdQlYavaerZ+eH5/G65BzrrmUUgjMtErNUpaGxV/eqnmaWA1laQa+UhLXCeDhAV07ZNRakQxAAyDRgms1lFqrxBpC8CSmO+r39/fu3LressORtm292YmrfvrJft+bjAMiGloppdoyr5qm4RC2SN4GSXPOw/VqazbAvY5bML1lcm/nhrnuxJbEX70pn3Ku/bnf71XVTcGGSrcZcjsJN/zkV94WwjbxblGCI90NJm7P2W5kkjzw8fT0NAzD+XpBRI9Beniirq04/F5fEr7VRMRLW0JIZuabhcPibdghBEYEVKsvApy0dk/xiXfr+20AMaWUmmaVfVmOtRxEYowSq4ipoZbF/QO1FDCFkomqGiC74ssWTG2axMyBIKXQpibERT425zznMpUsLluIOgyXzZKkEFbKcduECMzEDTdJrQ7DpcHQ7owjkyNa9lZy6OLn1YCqKgGaRxurV4Bs7/TGYX5dOedPybku3qGQXsjBG9XS20OrmdFSRhyJMK6NMTfjYDdM5VeG6xc/u2O/2jFbSIEGik7+80bB6iwSQFAyMzRCRQMgYARhJALyfwlUq4is8FdqFUaXVAMMTNUQURYlzutU7I+//0NsutPTc9O1gZPYv1wUZrO88Asz/cocLxFpgzLnn3/+2SGgmR0OBzOLIaoqUWiaJnBARE+5juNUa02Biahpe6QQU0pNExPvUiKiH3/8U0rJzmBMRfR0uQ7TTMht37VtzzG9e/fu06dPYnYZhqenpx9//FFM33/1AVCr5Bjj8Xh8fPo8jmPf9zHGXX/wxj6n02m6Toi839v1eu27PUJRgOPxvusej8f75+fnEMI05ofPTyoQY+z3ezdVG6h1hNo1PRG3bXs4HPKYfUlXFRELHHa7Xdu2hF7XDWakrx8zEIKqIZIndQEBiECL1TxeT48Pn+ZxkJKbGEC05gnRKlogjF6CPY8OYc3VGdAAghCCqcmsYgaCaMQMutBr+IbF5QvJTQZRKAYhhFwLovV9m9p+I95tZ6YQmiaGEEy0VrW6JMiYwExFJM/jMFznacg5z/MoIsyeVltmCwBM0+QE4XmcMuc5l7bf371BM9ntdofDYc4jM1MkIFKAIgbIAksLlqZp2r6by1JAp6pv3rxR1XEcm2OKMT48PATi/a5r23b3/sPDw0PJU54W8hCktGUE5nnOJoFTReu6BgMi4pSLKACAUxeGKZdSci25lrZNMUYv1vaj6Xo1Qo5iyDEAQEoJQ0BiYypSOaRa6/U6Pj4+/umHPz48PPhuUWtFUDIoUnTNYIKRmQaOMbVghuoSAbjlKPWmD5utIZltzd5iHcQvHNlbQ0lfAhdbY2Db3rkBu9uSYfhyC7xFnNtFcM08v5rntia2bifeZky2YWzW5pdnwi96um8n3+7xW8JabopCAKBtW1y5K8xsUv3utJQYo7tl3u8B1tinj8px0hYFvNkSXLzduq6b83w4HEIK3rVit9ultlWAGFmk2qrMv9p8sLX9moiUmn2v7LouTyOHUPPs4weVV/e7vCYA0Rs1LjWriobMvHReRMQtromqWgOgf0tKidpOVadh3FLYXdeFtR5WVf05+Fu+ZYteLpeUUq3VAUEpxZ8tM8siOfSix+vak77E5nne7/d+y6O3DAWAtYnFpjfZdR3FJGst1DYhHcqr1+WsabutyYejXu8MuYUeHJ56HtDBtMfbfAI4kA0hHA4HDzTIqo7pOW4HYZ7+BoD7+3u/iGefnS/hN344HByG+kNr1iPGWGt1gqDDzRAC4kKdKqXkeekIx8yeit0I9G5ytyWDtqSBPX2JN1FAXkv4TZdAuDcv6bquaRpTDSFAnv0xysq8fFn+gcUrlRXMkAiMeC6y67iqKViumudSA1uVeZx0nokoRZYmaimuJVqkmtk0zao6TFMIAZnyNBGhAy9VKcWMmAMuQT6tiVkQY2AiCJGQAMmcI2GropXjQGZmBBFhEyLyAiy5iW66e4D04v6Vmg2UGBGRGDlQjOyRYP/fjV0SR1fgoRer/r4QkRgCBk/kqnddWNgc6IZms2EbKXDJ/DoL8AWMkpkCGAECkmsEbmYKAHCxooqqqCK1BKS8unYhhLJEwe0yDs5vELB5msUQ1Ka5TNWapgPFnuPpcoVZ/vCHP1Dgzx9/6vd77zXwv04a+suow7Ygc50fHx9//PHHn3/+2ckW7j81IXZd1zax6zo0yDkP43We52mcEXHfd13X9X3vQlBOLmnaGGO8u3vz+PmTW8m2bT9//lxrPV8vd3d333//W1+97969k//215fL5fHx8YcffjCEDx8+eDmYR3Fymfx1eo5YVa/DeRiGMpV5nt++fds0TZ5rSml/d9zv9+/fv3czdzqdnp5PP/30k5eVvXn37u7uzrsDYXhpUt41/VdffeUJFAZm5ufzVUyZCzfp/v7+7u7O1+TaHOaLh3nzn+LxXnDSQxWtpeRpvJ6Hy7lM1z4ASGYTDgAEuiS8Khpw4JQSABlyZEQ0iJwY2GpEQynFKhoqLA2yCBSMmqZrUts0XUophPSCFXDJ+zRNE1LrUMnna0opdX1Mi3e3NCAoWqugLi1Z5zyO1+v58nw+n3POZtI0DXM0MxcHVFVF8B7Y3r0q1zJOU2zbquKg+auv36cmLExtemlu6z6aqoYYnegDAN7iabfbOai6v79/eHj49PNHImr/X7/Z7XbHXf/x48c//vGPT09PPtn2+33f94icc57KEzIFTtymJrV90wZOTS3XYeKAZiqllmm+jIMnf0MId2+OX3311fbm7u7f5mqlAscIxAqkhrS08AqJ2IDmeXp6evqHf/iHv/qrv/rTn/706dMnL9phMH3Vk4NQ9aVgSFYaIHwZqFjnz2tP9BYM3YIn+FLXnl5wwhedgrdv2bCg82LD2h3b991Xx5cust5e59VItou/GvMrI4OIYMsHX6HY7YdXN/ird317I7dAU1XtJqcGAF6rcQtiEF/UXl5Mn3nu1YgIl3S5AYDvx4fj4fvvv//mm2/evXvnTau3Ze4cX1trDursCnCL8Ac5OwLVKqFpIDIkRrAvnwwZIHkJCJL39QEAxIBozGAoK4XRP7dSwIqIkIrDwxBCGScAMFGfBj7UTUXF0Y/TVTdKnCtNuPoJr3RqXINqAID88uSXBDEAIr405F1J2w7FnHJnayxta7rjW4CulUlbJImZeI07egTdg09OJRyGYSv48K0H1xDRxoTbipz867bpnVLyXsNh7WLHzI7SVNUfjoNCZzd5xnYDH7oyaP2C33zzze1EdUi3BF9VeVHVlm3w5/PZo4Buab1YZKNkLJ4MooGQASJsngmtB64SgO4bbzXI7g6sxSS6RbK3TzEzYQBQNQRYUu3e2coQTL1OeXlB12slVDIF1MjU9W3nfUQBqmRTnPIMAHOuMSZgEqnIBIDMpIouYG+VtNS234fARKBoMcbURGYvNiYi7xAXDGnRticgRgZDRAdPaqAmJsv71V8QV7bQ8oZ0eS0BcccN0JDAu4tsb0rX9kgCgoiAysCbVdk+fWuOXpusGxMKQACLP6+qBmYKawTQBJZ9bbkyETGYCyqiAoCgqIcSfU0RFqlFaq4FkJC4Vp2rjLmIicUGOFFILFiqSqnDdbwMVwX767/+6/1+D0b6f7si+NbCbvvQi0laTaoH9p6fnz9//Pj8+OhFVZGJmb300kVH/bR5GkspUpWZDSk2bdN3MSUBdHXfy08XKfMiiEDcdH2/282lXobz8/ny+fOjIYcQzterIX777bcOUD59+oRM33//vZl1XVePNTWhSnbXqmmab7/+RlXfvn17Op1+/vHH5+fn62V0GdLj8Xi6Xnx17Xa7n3/+NM9lnucQHGw0IYSc8+dPj098wsB937chNk1TuX78+DGEBABWZRNzcsN6d3d/d3fvHrYZwJc7Hb5ChLq2yFbVWi6n5+vz03h+nscBtVAMzMiGtc5MANUbA1YACIhENM9FrGYTdyakjHMeSx6ZUYgIMHJIO9Ru4RobcQzRJ30pRQ2IgiAxMyCGELuuoxhW55j6du+zOefspUkhpCU3Kou9zvM4TePlcnGP3FeoiMwzmE3zohfTOjUECKtIrsUTbV0IgbFJoe8a/uqr/X7vFHVRqLUaQi6FCYZxDDHtdvu7u6k/7JHoMg6x6d7cv6lV5/n8448/TtPk6RXPYX333Xf/+I//GGN0JpOrgplZ1TJO1+o9WyjE0mtvqW1s3dSdr9H3/W5/nEp+Op1Pp6eQ4jjOP/zw04YBY9NjMKzAIShgEZ1KTiUShuC5JjAvBP7973//N3/zN9frBRFLKSYKxLhBQAJmRjCoZQEuS9jPboHI7drcIA6sRnA7k+iLVPLtpzazuK3fVxBzw3Owbhi+xpeMzzw7SoAb5Tm7Uc2AGxdxu8gGATfUeAvaftXyrHv/F5nc7ZrbB2/N9Ab17Mty6W2/5JXRKDdNVBFxRWi2haAAwMNd2zeavRQAb4MWlVorxyUA87vf/e43v/nNu3fv+r4nZjVdyUmyAWKHEf7QGMnblGEKSmZaQaXmrHV5OzEwwJIOdoBSRUXExAAU0fkXaA4FFGvgl/FLVluKe9AMMQCYiEwyqaqJIqIrMDubYo2QzeM4AAAzd1233++bpnFuhrfNDSEcj0c3BbdlFmYmsDx2VS21+tKGlZW4CAOo+kbgZzo69Oidg0sv8LpcLrCCcv8TBYopqOqcJwPlQDJVJ0aHyMSoJtM8tm3be4NdkTLlXIAYS425zCEEQPMi7FxmNbm7P4bIc57MLEQOkVMTEV2WSkwUqY0ppCZO8yhaSy2qer6cAWCaphhjTMH/t9v3qno8Hr3Ex8FuWVvsHI/HGGOMjZk5mpynBfgSEbM3EfiifH5bKSmEEClx4GBbKvzWxbKV/5dS2qRwcE2++2N33Lyl3RkJYowVci4AgCGuBgQUtSrMtcxTnmIY5xzIUt8AKpgiGREF4kDE6AF1qyoqhTAQWmBCIhEgl/CLMRAbiFWplkUEmBJAA8f9fr+7ewMhIQLSik2ZnbzJITBiCsSMwaudwiam4zmHsqRHjRCXwrV5nm7XFwDXCgDKHF3LfLUEALCEwJlZ1R/jAitrrR5r3KzHrV2CLwHf+ht7kfdYpaDX4jECVQADQgQEQFob3sGXvjeYVZEi1YoUqQpmhEBoxIZsgKKWqwDVWnSqMotWNRvG2NKu2VcTZ42P43gZHxXhr/6/f9nvd/h/Txr6dsu5vWHaVBxXDFtrHcfx8eHh48ePHz9+PJ1OCxHHvEwkMrNKuVwu0zTVWkuea62EvF1wo3fknHOefvjhh2m4OIMYV61BBwSn0ymEpcp/GIYQwnfffeee1tPTkyF8+vTJo/cuPfD27VsfjJmFELqu8xccXObq+uTv+Hg8fvv9bzyZ6GpeftoWoXQJ++encymFU7y7u/vm/QcP/j08PADQfr9nwOv1iogppRDgcDi8efPm7u7Ofev1ScJaMvmC/xAUzBbKABiAiJZpvNY8o2lgY1i4u2BCgGYqKgAQvfMuoJRaSpmLSJlNKhMSVFQLxMTEIAQYY0R90fXN1Rk8VGsVm4NpDIgRQyCGQGs5qmOFGGMkLiXnnIdxqHlGxKYxMzvcHUVUshpIrSXnLFoAoNaMrteziDiYyFxrbdsW0IDQ8YS/l5hSGxOs5QVd1x0Oh6enJwC4XMctUGGKl8ulVun2u7u3b96+fbtlUu7v74fL5XK5+I7y9v07NHAp6b7vPfL3448/5py9QO96vVJgZ5EiU4hNIxUAFIxi8EVca6lKfd8fjscDoUdMf/7005S/6NwaY9O0UccZOKhAqVqqBF1kY1QAyJy69MMPP/z93//9+XyuOcNNTvAFtBF5rNGtP6524VeRnN3wVDartq3c7SPb9RfEgwtHdvvgdpHbtb8BONdg01VGfxvqlgTcNunlUvjaYmxIbtvSbn//Swtz+9ftvjaout3mrwLBDYnePpzt/JfM6dpGWXVpxKJghi/Pym7CgbpWaPpDwZeQAJhLkxL5v13X/fa3v/3222/fvn0bvZZoHfAGN0MIun41bIicCBUpBI0RlGJkKfzqgz6bAlIgvqWmoRoiBSBgwJsi6G3Yjs9I/SNaa1VREdFqROBGTFYRZrjRSfF1596UC/47kTel5CW32xhEZJ/2sJLn3Kv0Nnewighu2gtuE3w6ueDLFlx0USev6vXzt9xl9J7xMW7FwlsY0tNHW0zRI5dEtEXUmNlhkE/RaZrO5zMRedLAARmvsoXbdNrAlkf4tuyzM/xUdRxHV390O7Pb7exF6llcwHmeZ98RtoTvtl68pYyf4CaWVwEaXFTJHMRAIFrKmiNsPsx6R+BKnwhLO2xPlWw3cht03J6nLkXQFFiRyUQ5cOAEAGCikue5kNZzEyLDPHdtIFUlBuaYGtq1TdelJnp/bMfx0zxcmaMCQTRiTBwoLpXnhFiKSF0EEZMIAKy1O10FL7kMyBgCAbN641giJAQK6GyYm95Iql6U8wV9ZVtN+kVXSfMHFcLSCSmEEKNn3gkAVJzq4MhPRcQUDUSVbo3V7cS4/eHG+JgLF27qDQAeC1xy2oaEQIbskZ/lyv5JJjIyJg8EeuBExRSIOITYhNiEFCk1xmEWzdMsYiqgiIZ0uY4NhHZvYipaDRXR8jw+Pzz+3f/4H7FpAAhWibH/fw/7cjfyd+ApUcd/T09Pmwq/L0gy2O/3oUubZlutZZomD/uGFOeSPz88TNM0jePlcjmdnsZx3O12IbUgMk0TgMYYn56eTqfT09MTM+8OB08vEnHbdxxDKeU6Du6qOqpwKPDmzZuu62rNAODb/7/6V//qhx9+yNP0448/emBDFcxQ8Y+73a5t+91u97vf/e7t27d/9/f/4OT9pmlEwcmFZlZNmfnx8fHz588EmFLqup2LwphZ03UcAwD1fe9ZBn8OqQmwRv5W/Oeuws3mhwtRVESul6eaR0KLjGQUGSIyE5tUk6JQPfKPgVW1VHf1REoh1IDcpJi6BqGCidaGAIlActn2/uhBbwMRUclVxRIxQggpJmby3pXq3mStdZoHj2R0XRd2PSK6F/Xx48fn5+fhcp2m6XI5X6/XkqdS5pTa3W53d7d3VRdVHecp5+nh6dExpZkZqIcZ9odDjBGYmGkcB+Rd0zZ3b+4o0Pnv/gERY9Psj0cAyjmfh2vq2pjSm7dvc64ppbbvdod903WpbT99+lmr/OY3v0GDvvPwbe37/ng8/vGPf3QvwuMcyNx1XWr72CSk4IFqA0hdR652S2RZ53kuDw8YGJHv7u6ats1Sc84Av/eX9j/+9m9j292//UBBgZd0TEgRmYBQxRAXkYLhfLmezmu0A0AU4YXfTcwG4PH/BYIAqCrDa4gGfwYzvfq9fdmfw/cVq7/SLYBvVF22K/hudD6fF+pSzg64daWI2U2Odfs6V1TYYOjtcTvUV7/51ePVR7YfNpT2qwgSv/Ta4UuQvZnyjUkmfjUEL/umlYOoa2nF9jS2772FgAbLQyYiF4V2dRK8iSwqmJgyEvzaC1qY+C9h1Jd4qkm9fe8hhJRMDDwxZGbi8YZFakCdK7ZA2zX16fBh1+ycDTnPs8zTNE3Fsq2J6TXqtgx4nudayxqUIQAbhus0jeM4xBgRYZ6ncfRaOjDTtm3DFMwMmNzN9rIGz6gS0RYqJqK4ZkW9isIjCLKKRTsU8/mmNxS9vu85xVsll83rcKaNo3D/z91u5xo3t4/Cc1MORj1NISLPz8+vAm911WTe1AS3yq0Yo8NKV4S5XC6O+TxXTqsWiU+bNUOyBJVXRPsyWwInx9aI6Fq2jlw92S2y5CUX6nPbdKkJETyA5KzEcRxVK6EBAIeF6gc3MAVuZKFkLcrxchBTRXydK7BlRtZRimYdGupTkLoVoGAMMaVF0xsREGwYhuvlfL1ez5drjI2roEdLyCRqJQOYh4ELiAJoSqlt036/cw3/YbiEtj/sWgsJYhtiYxwUgve49HVXtYKZSAFdWrrVWs1kq5fa7sI9ELdp2zzx00px2TgLgYgWGoM/lhgjU1AFF3fzsOK2oDzW7kH21SraZvPW1N5motFAlnCOIZKJuhggChiCS7SQokMBAhNUL1SPBKYCtRZAUiBFQg4UWm66UAvGxKnBEHMeSpaqxhQE0ACu01iQ97WUUl0i132J6/X8j//4D8BkCoj/cgh46z3f2j79sijG8cE4jg7R3O9xfkbJWUR06aywcCxijGapaRp/oF7A5b7gPE1OtnBLPQyDqp5OJ58309rvkpm9+4gH1WPj9T6h1uoJC1+Nt4fH2F1uEACOx+Nvf/tbj+qdz+dSJOdMkYZhKEWmaXI7cjgcLpcLrUJQvs4B4DqN0zRBFRFpYuK1EUXA0DRNbBqOgSj40t0M0/pU/ZF6PZBXIRksvWEBTADRtFqtZEZoXiwvWlSZIjeRqlUx8taBbjHnWgCEiGKERC2xtYFjAKebNhwqe3jYvFPLhhWYGQGJqCoZgEixSrXW2Cxg3fNP/tjnYSSiGEPbLVmGnOs8z9fz4BDQLaNadRVGd4s9huqAD5kQ8fPnz/5XAAiRnX+92+2avvNk0DzPIS0iz14k7sFhr+ENIcxzVjOp9Xh/p3Uhs7vJ7vv+51pjjE4PAKmq+vz8DGva2symaVIVIGQOyBzazud2KcWAkAg8iuBxW625KpKxxbaNoUlt1415HsaXng051yJTaqeWYgip7/um2xHHqgCiREHBvMRy65dgKZkUtbolAnRxGJcVB0tpiKmqV5pva/DV8rxdsKt/DK/O3DAQIjppawvI4U3caNsMboGj21DHfy9VEWt5in/kNjK3cQFvwZ9tkY9f1ILYjQd/O2D/r1ufHm9y1tsIb/ew7Wrbya/s2DZUXRVJVVWWpg7o1b63T+/Wyi0Xv8mSExIRSV3slfcouru7a5pmLqVl3i7igUbiBVx6dVRMHEY2MxPvDWiIRh6kVVMTF1GSm6JggkXN0RAgQ134XU5iXERhtvvStTa5aZqu67oY+r732FgegpnVXGp9qZzdNktbZbQ94OeL3YVC53l2y+AOtlPu/BtD8tIE3BC2x702aOVkO2Zum8annHvsfgUn5PiZXlqhNz36HFHRGqjzyzLzbrfbypX8EW1agC8w2sxX9zAMsCJ7v00HvrRW18Ka+l9jRdGxjncQdhS4cSHO57OjN3/7Xdc5WPz88Oi/WQSnQvB7UdWcc85VxBAhxrC2f32ZkNtW5QFR33q2YTBzCEiGWxh7nmczCYxEZOC6g6XeMBy2+3W86Os3hOB1SaUIICIwgBaxqhVAUc2KEioHqGtva0RsUheCRg6+l4gIKRhUkVVGVEVqBuESZwWLTVIVz+C5Z9Kl6NIfLrYlWkAjOxqOkVIDsQkpGcWq5LQJ96MUyKSoZ39fvKblTrfQ/u2qpxs91G3h3552azb9gROZKpkt6XjPLG/zZ7MDG5L+M4bi5feIaIoAZKRmgMAIbMSmiH77qx0jVwokNim2XkENRU0MxNAAkQPFwCEoUpGSS41xaVetBmJaRerWgpKsiamqeCZNDIj+5Q3itruyLyN/28KGm7hrzvnTp09PDw/Pz8+eLzAzrcXM+qa9Xq/XYemou5kJV11yF+p4PH79dWiapKqB+fHx8fHx808//TRNk+/fRGQmXt4VQvAljBxyzsM0eij+7du3IQSXCXWseXd354SMtk1t25rZ6XT6T//pP3377bf/6re/IwwxNDnnz58fr9dr/Um7budua4zR7dGHDx8ciTp/2WtTrtNoZol4W/bDMJlZwEBEqW2RyfUXtsqDtgt2g/9gQYFWayU0RCNiUANTwMWW931fx0bmAVTmcbAZJGJNMbpO5urEmBlzSAmbrhczNgAUUpE61TzWnKtKlYKmAFCmG7HGpkVEIDazIlhVCJlWBslim9amRtM02RJyV7WaJxdJrqWUOss8z0VqalLfd4DqeIDRBQtCznUuXkw35ZybrkdEClxrnXOGy2WcpvPlogiqejgcmLnb9U6jmaZpdzzwNI1Dmaapabq2bdu2UzMRu79/u1gfBGe/tm37H/7Df9h0K1LT5JyH6+DOidOMfL/v+75p2qbrSs0AWqRSSE3ruriGiMMwDOM8TVmBYkKKi8wHrZUx24rY3x3nXItKF7hp29QtNTQFMKoywTzPnz9//ru/+7sff/zT9XrOUymlBEq21gjACiyqLQ05FnWYqqqm8NKc4JfIb1utjhU2YHd75i0cXAvZ8BV42k7YAicb2JIvi4V91m0RJlwTrH4FUXlleW2tGNOb1Ce+pFNfJxb8B7WXPOZmuwFAbjRE4EuEt13kl/f16pe3wR5a3Xn9Rd7n1vov/9rLQeytElLXdXdv7v71v/7X//bf/tvvv//+/v6O1kz0ssGLbrYUUHmtvSjjzGEDK4So2wPfjmG4AOx9VPM85ypVVFSY2RDMqpgZqhfjl1JcCthWcB9C2O12+/3+btc7BMw5z5dd2/RtatyjJqIQuOva4/HoX+RxL+cC0lqccfs0PKala3p3nufUNn3fI+KGQhDRQ8UbmHOj2ncdALg76uaImd++fesn57VX25YOrrVyDNus81H5y/ILekc4d4kBwJGZrfQ4f+9+HUexsJb6EtFKxVs6jvgW40UVfuOn08nbI/lGMAyDJ6PG8SpSvODXFc2cvuzDcCTXtq2LdHhoUMSluWHJd8cmhLDf70VkE77d6lQ2J63WmhEBFUSrwN3usEFefy8+Zs9juLu+her9eW5j3qSSQ9sWs1pd9YCQycR77CoZGALFGIPFGJGDwFLCDGDkTXwrVHGlSQNRRmtCLE1DxKXWWnO1GpsEL67a0k7GPQpwAeehbQ9tjOxzMnJDwTb7AOACkUYIYADMhIZrxzsR8fmIa0JjW61l7Wl+6+X6TGDmtYrJANTshS6ymTtmBPBK9pfG35sN2TxSvPF7V3NgCExO/7lJUxii9wUGQgRWJEBSsFoWk2ggaMC4NAZVATFUQDEsauK00bkUMTEEYiAygKIiOVc108WVyDlXXZa8+yTz2ltIEUz/5aIw2+3hjYe9WfbthFprnubhcr2ez15EdhuOds7HMAxItt/vm7Z1c5NS8kzUptSwbc+2xsM9oHi9Xv2uHDf0vPf9NeccUnT/xh3Bd+/ehRC8V6MHQne73adPn2qtfd92TUtEl8tlHsc3d3cu4/L+/fu7u7thmMZxtCpPT0+4ChCUWtu22+/3W/DfRxtWFToEiDESOiAIRARGvowNQRQkFzNFBAJQ9X5o6/Nc8jZmWgWAGQ0UVcEEAFUVTKbxOl6HaRjnecw5UyBlVqumRM4a8bUFFkJMTVcBIwCamNRaJiej1Hmax0vOk4tZWHUSRhNCoCBAiAYKJCJVKjGwljZ2vnS3Hdf9HtvCIYpZRV2xX2FL8aQUD/s+pcS8Jdpelk0VMSAOqe9IQPquqzWbGfNSB0dEY57JoJoCQLfrfQV2qQkhST37fEspxZgczx0Oh6064Xw+l1I4hvk6dV0XY4oxMJJbfETc7XbffPPNNE3uZqW2iylR4L5J7lFqrWYL27qU0rYdoRFgrXWsl1orUdg1qZQCoh7D9qPv9k0HSjE1Xdv3MTWGUESMAlI4XS/Xy/jzzz//4Q9/eHp60rXvk0o1ENt4Zq72pLIEMG6icXpTV/HLY7N9eFPe+woCvl7SNwncW2QGX6YmN4xlN07w7W9uXfAtDFMl2699xY2R5Vc25BUKXIbxCnutLOTNIuuX5bq313x1/e03eMOOesGvfllTU9vA0/a9t7e/fZeYug58CCFy6LrueDh8++2333333Zu3b9subfvEL3CkqgKCeq8dcrVhMg+TEFCFvD3/LZL3chdkBBYIkVhUSZFxsS5i5uVoLmO+PkefSyGEwLHxum4RCU1qJYnuUk5N06QUNxAD69rfJqqsjdpoUYZrtnCdrbGoGOM0TW3boi4YDhEdZm3Y0T+LiN4PY65CqyxRCOHu7s7pIlu8sO97TwuYGd2wZUIIzvMupez3eyJ6enpyv/12O9/G70/ex7klo9eeHC+1FLZKX22NT3zwjv9ExInst0Utvrt5JypHjeM4+sdxDZ343rw9LmbaFFs8EeyCi/Nctue2RqpeOqkg4sIwUyKiSMzMAQlAYb1TlaKllvrC1vAnmcUl2EbfT7WKt4XRnB3JMDMTVC1qgECIFohjjE3CxZiLllJymQCIwQhJwaxaBQVwKir6mzWinDOH6K38AiISqlZVQhUEQLCSc4wROJjUMk8qRWuZp0kpOpeVEiMS+P9xYcgv5R6A+GU8D24oobdYzW58OVrJxLwedEMUceLBWtDGzIy4UKU3e3i7BvWGaAg3uMhgUbRZu4Fs5wMiGgIAIxKYi8LAmlFAVSA3ki6NjQDESA5UqYoW0bnINOdcJaupkSCL0iQyzzMiNW2vhsOc1bBtOwoJqQBlQJZajBa88Wch4KvdYjMfTOykNMWFK7NsMIrE5DhXq5nA558/f/rp0//8xz+4cjIRHfcHdz5UlUxV9c3bu/fv37vyi+dG53F0MOfFFp4r9HTDx0+fPn1+vFzH8/k8TjmE0HNsmxbYHKAsFI15RqNpmN/cMRr17S41jQp0/T6mFkzO53ObmgwYOQUMUqVM5eHT4/8Mv7/bv+37/t/8m393uQxNv/vv//Wv5nn+4Q9/TKmJTfPw8HAdh3fv3nW73ivmYox937dd6vv+m2/+bZ7mnOuf/vQnU7y7v3PM6kvudDrp5Rk5AOp1OM/TIdAHVMhVEJGZFk0iBMYlN0qMYAoBoSJIDWCPnz7/j//+1/Nwni7nOg+khYUqJ40NMqtWQw2cOMWYGo4JmblqKaXMc57GeRqH0/Pl+WG4Ps/jZR6HPE4GwhTbtr+/f3M8Hp0DWUuea6lVOYau3y34g6DU+XR+KllCCC6tBn27LSdVBSuiAKhAtD8eS8139/d3+93xeJSa3Wuc8lyLGqFVRVGvfDSzr77++qsPH9wu/emHP5zP53nO0zRdLpdLaqY8P3566A/7w+FwOB6Px/ukevzNsdYq1epctFjf7ZEppmRm4zhqlVkmn5+fPj00Tfz63/+HUjIRhdgMMLx7965r23/zb36Xi1zGYcqzmXnMIEYupQzD8zyXcMRzlc+fPr199+7Dh6+kVGJ4/vxYBIjofD7f398DU4xNqS92YX88UmpCu9sdj/vjfUg9h7bvkxhcpvmnnz/9H//H//mXf/mX/+//9L/neTZbJC0WQfq6xLRcEEARzEDMxNTMfKroKhD1q+vXbgJ4dhOoe3XCtq5vAdkWRcBVME+/PHznhrU8ZQsHwpfp0dv42fazriILrwa/ReBuASvcmHJwww1LcNG/Yss7b4hqM+gbsIObFrFwgyx5FdGFtcOmlykswNqvr7JBgZdJfjNmfz6hCd6YLaZEIfR938T0m9/85v2Hd//+3//777//frfbtYeu6zpQAzVDQMSuaQFgi4WUMXty0HtdEEMIBGp+ZQdARJRSEpHmJt6cCImpqhQxQqimTIjGRCESOyki50qB1j5tbnAwz3WMEzIxwq7rEC2E4/39PTNFDjGxV1S4urKIDEPMc91Sn4jo+MwlDx0p+hP2yTwMwzSMz4iekKHAIQQkUtWtMUbTNGDmDXOJyFLY7zonipkZoTUpqCq1y/067JjmJcLXtq27x6jw9fuvhmHYtV2tdR4nqxKZ912PaHWeCsIVzGHZoe+GYTg/PZdSFMFJKW3b9t3ucrmoqlQNKaoBmAJA0zS25l4diDt+8sS3a8Fs4XYfZIxRtc7zUjvlXKNNPXGe5xSiz0wBiym0u/bN3d3xeOyafrfbeRh1GOfr9TpmF52RUgoqECFR2PwuZm4W1tOi4WWiBmhSRUVKjaHh1Pho/XynxI1Tfnp6enx89IjJ2/v3w+WKyIYga9ohAIKoqRBiG9tI0KaotZQM8zRMVC4XbJsQ9zuEak5INIlEIoLABpZSwsD7/Y5DxBDnXM2saxuiTkSk5jKOk0nb9jWEEJFbA5mv55NeptCPYZhiv+92EpqM3BAnoqCoiUNkwoAgUE2ciOfrfKMj60redePgr09vSBRmtgneb2bS5eG9ymT1+tzVhLR0XlhzL6KiprUUACe5LRWSwb0OdCnDwGsZJSEA1KKlFFk8fC949mLPqqqi4EoxAMRMkdCYjFkIrYqATWEQw6w4i81VhyzzWM9DuY71MuTrddEnMrNeKSsaJ45tAZ60KAajKFaLqNQlfPBnIeCrreXlP9Xw1sMmdNJMDGGaJvCSi2ku01xynsbRzdZGld08PzL0V+LbjIeCba2cckfQF56ZlbVJjixdQ5LX57b9Uh1M4aWmz1ZRUy8i85FvtbcAEEKouSBiQKq1+tY3DMP5fP748eNvf/vbw+Hw1VdfTSX/6f6uTIvI8DiOCpZS8iYf22Px+zoej21q2tSY4ePjIwK/efNmcyw84J9zphAd1AIA0o0nsT1sFQQkDxKi80fNSq6l5GEYrufT6STT1fVUmDkE/woX4zMCU6ihklEhQFadcpnnebhcx+t5Hq5lvJZp4aDEGFMgAEDgGBtErEXnea4qtaiAuSy3pyek1GspXh7Pa48ERPQc5RqEl1qr5CIiBj4rUtM0qevbtlVNanWeihIDZQMClAbQF6ezAy/XQVUQedcfpNpwOe26Hg1KKU1MtdbL8wkAnPEZY0yJVaBorrU6+Sek6NqzMUaXvnKA8nw+hys9n89tSsprA7QQd/v98f6oQN08Xa7jdRoZEFCdPDReBxFJKeUirtS13x8QMYY2clCtVaSWkue56/vgjR5vjhiaw9196ncxtYAsAIxgQEAIQHMt07iwCBao96VnCQBkoAho4Gws9ev/mUDeP338Ev/Bl+H8DUhtjizcJFhfQcBXv/wlEt2ucxt7274Ffy0eaTcO9C/H7AfeHHAD/m6RLt2UM/8S6W5IEW9oYVuM7fbkV98Lv4gjerTErZb4liAiSLXWJsQU4263u7+/v7+/b3d9CAy+ru2LJ++34A6Sa+Hl+hKwQTMX8HO6O8hLBfE2jCZGgooVESVXZTAjRjMkAORIDAt6Btt4UYYiUkuZJgwhRCbxypVdf+i6vu/BhJndzO52O1nbKzdp6Q7Mq6aaW4P9fu+nbS/CP+JMOwCIMQbCEALfqJz4lhx4qSQwM1mVaHwLd4zuqGV7y26UVNUDmQDomWs3+IiwaZ2svutL9t83Gk8QuWXAsIjXpJQIFz0/f7NETon7wltYomgr+HMyut+vn7Yx112J1kGJ62i2betzbBxHMBymkZkxsBvApYi46Xe7nSe1mzYzM1+vwzx5U7Vt0tIa/VodNglUSgkEpG5PNHqMCxFRv3CrRMSbWj0/P18ul9k7vw9jWbrV1Vuz4JONDJgx8FKS63W3qgxgiwKLihKikUlVAjPdHC1/NTE1zNEUiahrnS2aBbWomqiULCUBYJlHU1CMEBRjwiBBFVRNlMhg8YERyFSRDXSxiYub5/NkW+mbmVpnwkssfF19L9H91TjQZklw1S24+dTGORbQpc0v3ohS3VoJRBBRgPqirouMZCEE/zI1dHazWvVsg0hVrYgY2Rnqs0pFE3OVtIUFq7XWWrRWrcVKtVItKxTBWUAEioCJcRSomkUCG6qpgRKLqbnUyGpa/7mJ4Bcja+tNkrNNgRBc2rBpmsBoBn/6wx9Pj09eYB9DQIBpGIfL9Xo6N01DBl1quq6JMe52nS/+uDQuVIkB16qr4/2dR+n1enk+ny7DdS4FiJquIy/giRERBFa19JtGTO6YbtIVKSVQ87TlbtddpHqlX63VY+an04mIYviHr7/+er/ff/fdd0b49PT08w8/hTCO45jn2Ul+SCHFBEYAqAJjnk3xqw9ghofDQUS6rouc3r5543MuxHi9Xue5mGG/3+12Oy92R2ZSVwfxJ7wJBuEX5cBmOedpHM6PT5fTebhcQUZSTYwphRRfilqQjClyMgMEYgJVhefn8zheT0/P5+fH6XrROpMWMjnuD20TmshEBIrL7Rg6gc8tYwpNSoGZzFSszPMsCm3bNk30xRFCCEyb2+HmQxTUUNU4MDM3bdu0bep6ADBUioVSM01TUcVSkCMixhi//+1vp3l4+vxAhCrSNM2+78fr1Uzfvn3rM/Aff/8/Hx8f78ah7/t+d9jv96ntve2dmjIAMhl6LTMETpack55VdZqmMs8fP396//ZdSrGqTHNJkY/3b9++vY9NW8WezpeHp89aBUC1VmHmGBpojsfj+TLk/Pk6jDWX3WHf7Q5zrpdhHIbBTOZ5BFCA/S2EY8S+Td98841SBORxHK3kFiE2u0Wj38wV2vydc0CsJkVRl1IAMzMExS8gn5l9MT3+Hzt+aUlvEdUWL/QDvtyc4CZXsgWJt8veXur2u+DL5IPdINFtT9pO245bDIo3+aAtBrCdbzfpm1eRQlmLQ38V//3qgTdpaN94SqnVDNQyhyZERPTCdq9eMlS3k55cRkRkQljCjdsYnFu8kfd1VWa5ZfQH5ibw5gq0bUuUiSoLI5sLhgEAIKmhiJGKx6eN/ImZaM3F1KRqCSFAio639vv9+zdv7u/vCQ0Ru6b1uxCRInW3251P17LKNbuj5RDncDi4bp97y2bmqdLz9ZJrmUuOMXZrpy0n5OBaPMTMMaXArKrU9AhMGNyf77t9s5aJLHlwhhiart0hsJsORCwlE2EInFIExnJ6nmtRBAzMKYa1hiW2XdN0iNg0XSmi+GSETUo+GVz3ngP5XWwvF9G8fbBj9Xkep2m4XE7n89lrKWRtpZhSEAlbx2SPHcTYOPiLMXqglIjGcey7HQUex3E3TwEppbTvd33bpdTEGPf7IwDM8+yp5HA+m11Vtcj8MskBcembrDlmRi0l8Nq3d1tNZlbtJVQ/1zJf5Xw+//jjnxwFTtNkpt64oeZ5yzt7oz6PrbUxdQ21jE2DhFUNq5qoFhUWrLUiVEEwQa2Fg2vg45pg5RCiF951hszcNZ1qRRUkljW6LqWqmNFoFSw0gRJ+md69XZuqCku/BAUvbUUKIThAsbXH4GYZNgh4a2o2S+W/cZANIIhIuNREugtBRIuKXnAzUkWWH9Bou76ru2xtNc1MEcwUtcAiDyiIyCGimhiRgYGLTymomAp7WTBCIC2lXC/nPA3e/nEazlbyMAzuY/ibXR8eSLVZYC4y55JzZiKqaqWEXMVm4LAUSlMAEuRItFjUfxYEtBsViUArZWdNXQIsCia1VlOq2cu8lyKpYRiu1+v1dJ7H0ZkZIQRvJutm2llZvJZrTdPoPiWuFWTzPLuumyI0TbO/O0biagqiijDPs/dNopXG7oDS4RoRPT09hRh3u12tNUQ6HHaHw6Hm4hwOMwvMiPju3buU0vl89rozM3P395tvvhmm6eHhoXz+zDHEGKd5qZ+iRT1SXcLq+fm57/umab777js0aprGkwVRBAC+++67WutX33y9Ox6OxyPHAAjq5fdkuLQh8JKQpS0MIIAKVJnGYThfnh8er9crB2SMgbAJ2DWhDcgECJq6UK2aoahZlbFcatWqNrlmh1pI7Z64YewbThFIS5NiExYBWVUdhnkYhjpnQwjMTdO2befuuFUpqqUUrxtd7M+NYKZz73IutbqAnZeUBY6JUzIiWSK7iY0ikXGkUogLBwWAQDyO8+Pj008//LTf9ymGtu0Y+Hq91lw8SLzb7YrUvu+95fzDw4MqpHa/hFoRgVBVtVrOWarhyjJGgFJK2/Y5548fPzPz3d0dAAzTSKEfpjENTRKgmIgZOdaqaMAhAdXYtKnt3r77QOnUfH4gop9//vkrgCbtmhTMelVvXA5NiG0TcVW1BACt3qeuhK5p+y4BVAREziWP8+wTxutRTKDWaiVrFTLUVwUNas6hwVVpYAkj4UKN/ieW7at/b394dRrSr9Re3B6bD+1/9bWja+54W330ZUnHL6EbfBnne/UVt+dsH9wuRW4zVwbPukP/SsvjV/f7agzbaLehynr8uYe5efa/+ty2MVcRQ82cS0wb+34BqaigS0t7B0AETERbPWO1W7S3YGupVUqWMuc8SckiBQEQjZkBFmZSExkgEZELQVVlRFb0RIN4SksXiiTc3mytlYWapmEEM+Ow1KM0TeN6ck5f8385et1uv1FCfYsNN8rD89o124s2PGHqN9Xtd1666K67351D57ACQ1Udp/n2rdnaq9qDjhtZ0zk2sCqGrnIkiKvSpA/e44JOKGqaZr/fByRYE7td15mZG22fXXFVc/QbZGan/zvb23er8/l8uVxcztb5fA5Dt1FtlSU+cuc++mnH49EHnHPOx7Lb7a7jcBkHZ85FDs4jnKapbXs3s01Kfn1VzTnbjaw6L0Ry9xwmxlRKjOzdypiIgGgRLV8LSv0WqqinvE6n0zAMUiuYPucJ1GqeKcRANFktda61IjKgVbBCiUQHs2yloDYBSNtdF6gN1Sqjq2iKiZohmjgfeLM/bit8UybAUlSKkmHiwAEJENVyzYITKePeIi1NRz0VRTEiB0P2ezFTEK/cMDRCEwYkZAuOCxGxmHlwjgFktcwEIAAEoIjsPfYARNUDey/sZ9cnthvu8nqwasVFP6EissOgJauwOparxVK4VRVVUy2I6I18zEwVzKzqoubjO6lPXY0RTQiUwMybBYvWPOfJJcyvl9PT5XT++PHj+Tp8/Pw4lzpXm6sWo2JUBLiYoVIuLFCBcl3CwB4z2mzmv6AcZLkTQsBVm8degh6M1KRY5iIiu91Oai3TfH56/uEPf/z8+fM8Tox02O0Puz0zt6nJdb6dGVuBrdlCp2XmuZYxz3POwzwP81xFOaS2wzY1YlpzqVpyKQZYzQjRC3tA1am1zDzP488//0REHz58YObaNYjY932eZlWtksGbOKV0d3xjZtdxuI7D6XSepjkgf3j7/trNb81SaotsHIICAOM4+/L2B3o+Xxk/d+3u3du3333zm41lfD6fm9T1fe9Fq//mX/+7br9bpBDRcQs62xYAvBfVS4jHzMoizXU5Pz08fJqGS992bC8QsGFAcD5C9l7jgAiiueowzcM0OS+BQtqllMjaGHZN7BLumoAgVouZMQZVDXQVkXGagtNi9rvYdMhUxWqt2ak/3lEb1QsTBKROVUS0VK8pISJ2J4HXrkohqWGpigzJO/zE1FAKUTjnUqTWampPz+enp9P5fGZGgp76EKP1fW+Nljm7xP3XX3/77t2HH376aRiGy2Vgjm2/77qOQ4wxAlCuBY3Op0sV7ynXx0gAVGp99+E9R/r8+BgCff/992KQpWapLHgeh6jaAEAIbdcjsWg1qQFwfzymlI5v7iHy/f39FkNadoW4dHQoUudpbJompVsIKPM4PT8/H0PbhYQpJAMBy7l4Sfv56fl6veacpdRaa3DdeUD8Mp2MiC8oCEzACIDAy0iXKrN//hL+p/90i9tuo1zbSDYYtFXYbb/fnPVfveYrYLf9sF1w+8/NgL66CCw45oVWuPnxW4bul+O/vdr2+1dMwduAAf2ZLPDtcXtBxVtRaAMzNd1gllMMl4ujohGYuAwcLjmlpTs83CCe28pNp3jU9ZC1MOXL92KBwAKaUNJQoxCygKkthHPVqupxO3i5XzAiChZyzimwqhJtInaX3hX4GULglAJAWAShfjFUXnX7mLmU1szaLo3jKFqu1+vpfHXv/XB/1zRN1/cAQDFIKa5hhbYw8b2wzH3OIksvZo4BCClw9q4eteRaFIxjQHYICMzY922MoVqt5i16F7JQ07YcQmqaruvatt3t97UUVU0pUgwOyBZ5eRMAXRqa4MJ0dFFSfIk1lmmanp6evPWorN3hfahxbSLnGk+uRLamqnC32zGzKxssEFNhv9+P8+TyhznnmiXnPAzXcRz3+6NfOaXUtn3TTImHgDTWefOylkScS6+oLkoBywLwPmJARJ712wL2bAKAm0J1rVVqNZVxvKKZ1rLbHQInQBURVFPUeZ5RmEwVRbKw5sLYtSkGnEvTJiIiJrC1wh2Z0IgiUYycEmFQgQKl1nrct6oquZRprjVHphRjSsFEAVFqVSoh+CRfhH4icSDmEABZkEzRzNgLKT0lYgaGCAioCAy4hicEIYCKAQYwNAOpCui/AQRQBDAwQBX1Oiu44Q2/cvl8PDemaan/gAUDgjdtNzNvvucxRQEDRI+pGyxN7Kqp3lR3SV3CKLWqq5FX5sKcIkdmjlxyMYQAVs2siuWquZQ5z/M8DNPpdHp8Ps1FxXiqUs3mrIhopAmrzYVIKoCp4wwKIXnfsn8ZBLw1qbimVKq+FMpN8xxjLKWUaZ6n6fHx8Q9/+MM//uM//vinH1yQZdNm9KwcBWyaJjXBI+ROoUDEaZoRsdYaQhjzPAxDKfXx6cn7yGFic0lVcNV+JHJhpLB5eybisCznXMrs9bxb6NEjQx6Qv56XetKu697cvS2lPD4/mdnT09OnT5+c6uFSxkXqZbh6zIbXniW+FB3PjeMIak3TPD89/cVf/IWIuAjO58+fU2zv7+/fxw+xSe/fv293PRAKeF9RgCUea4AIJoAKZoviuRvZkqfhMlzOp+dHmacYqMHIBJEpBI4BEdQJFmJiChQiclSwrsi+VAMkouA0WpDA1gWKbKhVyjiXqiUTsBnM81zm3KQUU2raNoQAonMtpUgVCZ6PiIvil5lr3yr6gnQd1GWWMBFRiO7xc0gVYBYlAwgGHJhj8EwiJ7FRqzqOIo7vv/oGTYZhKqWkwLtub6Ln+lxzOZ1Ofd93h8PlcmHmy2UQkeq9J5O3sQdDGIfx+flZltJLdl0xNyVt2z4+Pl6G6XS9zFq7vlfD0zBmNRxzlyW1XVYTJDUgDgi2u7tvUwDCpmnu372tc76erznnp8fPolANPn1+dHGc4/EoIm3bbQ3iuiZSG01RzAAMjMC8055u1CIPukw61jk7T0uqOIVxM+UAoAhiVh1NEZqBOkfp/+q4xU+3+O/25w0MueG7BWf4Z2rCtivgLTPpJlmz/fVX/4UbUAXwBaT7c3fxkpj7giJhZl/Y5S0/cju2LWcNX4YPt31RvlC3We90ewhrveF2wS225xAQVgy6ped4lWC4fZKL7I5Dt5vgAgAAI0PgWjkGF9FFXjS6UVkYEL3uTtDAQMmgar19RL4/kQkzRg2ADGCoUFUMXoq4RV/gqV8REbetyM+ZSlatujQa0Ri9VJTccnap2aJutlbL8k2LF1V15VT/z88PT7XWuZZhGJq23e33cy2h1q0IN4Tg+gl+OMzdQLAX6Difx1+lLhqKfDtbdrvdNldxEYVuu65DxxAxOvUipQTrnGHm/X7vGAsASpm3iQGrtGrTNBQDrLXDLlj48PDgOW63/N4oxeua+76f59mFxlyGgogOhzsi8htxMR1nqBNySqkvi8DNOI7X87CRAZ6enhxQruCgOsHx1geIHIjBDMS1+gMzMzAxR8LgJSNVTEScXeoZ/NC2bbfsxQDgobJccq2KJp4V8luOHAhBAEFqSikEBGdPqupLLbPLfDExA1XCACopUKBF23VrKFBVTNSqSK1iVnKutVBgphiIEUgZU2VjZAJagkyipUpavhTJaPF5F+UF9l7GqKhqSASoYF7BQ8ghACkp6TZzqlVcoy2GXm23dAXfYvO/NDubydoy7Kov2uwvdfZrPGtdCAuHx3saIxoRmlQBkTqBqImYyNLwo1YtWWslNSZAUZViEAgToVSTWnMts5aCUgktBW5ialPTxMQUVXWay1TzdSoVIFeNMQrmxgx4ZiS1VQEHlxqMzYf8Z0HAXxpxLxrackDM3HXdVhh/Op0eP33+/PHTTz/8+Pz4JCJNk7xP9TzPVcTMWkpd24bEW3zYQ/2+kp8vZzML57OqwsILTooEFKoWnYuYahW1Wk0pprbr27ZNTQwhSM6AOM1zzllqDiEgWs6TWd91XROT1Oy0DFerUZm6rkttQ4GPdnRvz0P9IpIU7t++ORwOHz58qLVeLpcQkhd8EZEXb7dtX0oZ5/ynH3+6O+x3+z2tcgPjOJYstda37z8wRZdjReZcqyqUWjkgEXibd1iwgq0sn8WjkFKllDzNDBaICI0ZkRwlAHoKmYgNgWix7MRNk1ILXkaOBgjGpoE0EIaoMi+EDwUSURNlwLZtDZUCE7OImNWi4so1KcWlh7dKrYuXDEYBX1JFtijAMiJyTEikCkUt15LViKg1SCkhU+BAyJwwilZVVSvXMcXm8ObN46eP43g6n/Ou67775pta5sTp8+fPWer333/XNM2bu/s2jZIlcjBVyaUm5y+TV9HXokXq5TJMU+667nB/l9rmbd80TfM///CPIcXHpycievP+3dPTUykSwAgsm4AKEIfEwtQGNpUUuNb66eEBEff7vTY1MAcO4zjmIln09PzoNtppETEO/25bNQYpRGQCIC8vA2QiIgwA5MQj71NX8zyB1FpNAJfqX4W1OxnASgfEZU7A/8NcwG0Zwq9VqNwemx3Z8B9urY1/kX7drrn9dTvkpr5qgb6/KODYrrNFQfSG5/fKRm3j4bUJmH1JCfKr3fri2wl+BdsuhXR7we2DC4LEL/qtBSJGWvhba8Lli/slIjLnDxnRsqV8yWJ0i+pEKpAXjO5xRall0dWHePsWUBUxVKmIBmRw079OtcbEtVao3lZBnFywjermTFXVDNC4SVlR0Qa83M32xCgA1FXq7/n5udbqmVCPeHnOMYRQdI12uIzcNDlq9w+GEBhedIvcNfLLuhPuoJDWLC3famuLIGKVfNcdRCSvRY593ytYKclDpz74aurTAF+UUzEujiqlFNq2jcRFi5GZKjFzwBB5Bc3lcjmdTs/Pz4/evDjG+7bd7XadNzqKMe52vad9HRu5IGLXLfDUtzlPdomIuwEeEwkhqULNMo6jn+xafd6cza/mUcataF1VDeTF77g5XlYEoYoKWABwlYktjd40Td91vvSmaZrz5POgbxoRqWU2s5SCGIARQKQ1lIWLWBv6Rfb7fdsGt/9EITCBSowxhZBSaFOTUgLiWqvlXKUMl7HWSmilFJECtWgtDBYDMbdNStS0ECKhWa1apdYapJoU1AYRbI20uc4KAyKGSqqqYIgEYHWt5yDHpas7XVSrquBL7xNG3CQAbc0Ue+Q0rJLJemtnAMCsvizqhXeIAIDLtDQDNV3TAkCA7Bln1aoOOUuehgs4fKqyRWehCopInq0u7p+VqCBgRiYoBaVALd4MNjK3IZbAkTEwErDqPM1lyGaEigxmpACinCuougp0jDExcEghLvxac83rf+bx4rOux6237WCljen0+PT/+S//51/+5V/+t//6Vx8/fnRBzqaNm8fpL8BroIAWP88hqqwyS0/nU60VAEMIyYkaMXk7hGmaZCW3qmpgdG8jpRRjQEQBUFX3tJrk0X4ws/v7+/fv3wPqOI5N6sLaE0KyIOJXX7V1adfIqjoMw+fPn0Wk7ecPX3/V9/23337rf931hynPDw8PiJjzIhrnjtr1en16+DyOY9s0u93Oq8ZisHEcf/jhBwN4eHhQxsPhGGOkAAGCODkAfpXUpQjmepUEBqgRkcyYgNG1+6wokEMFXIq/DBk5hJSark9Nm3POVWue8jyVubDVQpLIEoMhETIRuZFFxLZtxVRp2fsVIYTAMTFzVagqqAYAusZFQuS0eJxERObBFUUAyFVMda4CNc/zTCEgU66l63Zi0EK3mJK2ASOm+ObNGy21a5vT6dS0vY02T2Wec81lt9udz+fnj89/+v0fFOH+cAyNV6mAljrDRMQpJaZIgdumb5pGJvWWnSklIzwej+/fv0VET/1cr9e2bb/59uvT5QyEITbsAc4QEYApBkiHrivzGAM/Pz58+vQpxrjbHWKM33/7Xc758fHpep2u19EFJnPODw8P/e6BOf1va3huLrkhfPPmDbTNNJcyToDcHnYxLt0LPHTdNW1pmpySiQq4/VL0BbVCwMXwge+a8M8sB7lFTv/E77egwi0m++X5t//eGgS8DXTdgLzbM82MCG+/7har6RcNdhcgsu30rwazjfMVtHo1qg2xEZHjS/syurkNRm+0CeFLCKiL4re+goC3MGK7X0Qk5hhCIN76km05XFVlJkR/k2S4fHJpHI+4GTTwSqA1Erxkk0vOOedpLqVonkUk30BA3EKbBh0HzAzEYqYKmOd5boFIpxkAqtZXT2MlYbv0zxcvzn92Pp+tMkAU4hb+qWt7GDN7fHystd7d3bkwZ9u2d3d3p9Npt9sZobPA/QEuQPAW9doLpOYV1HhgzFngtdbj8bjFVn1stVaRghhEl15ztkqBpJTEdPuumeacM5laFS8wtps2srB02EtN06BarS/hVbxB/K5K4S3pSykppePx+OHDh+Px6NFEIuq6rhRxqW3fFMzMu1WpqhMH/Ze11lqqy5GKiHPLbqeZywqm2BKRwtp45stSd7vxlHLNxLFIjZWrSlT2aiIiQgqO2t0tYeYUYqRF3NEVLeZ5bruGAJnjOI5zHoFdcwUAMAYCUWYkpC40bUyHrnn79v7tXb/b7RpWIgJUAuIQUJmZotcANwsEXGY4yfV6lVJjYjPRUmctmQys9E3bMDFHZlQEq0VFtGaEF/iF6MbPzEkUi2+GqA7gvNqKzJztZ0QB0RDZRegRxVX3XPQTkZ09C2CI/gpgKxDeptkrm6k3npWBIqIC4Arl8cu1g2biuu4CUoqpgJV5uFyfn1WKarUbB1uqqWrwZKAogJaap6toFVWVPI/nc83FSg5gMUXddQTy4d17Q74OuRpNcsV5Ng6BI6IBshhUtVKq2IiIbUoSzXkItCZP/lm6gLdmnVbwqKqgFkJAQEYCw3EcT49Pl8vlD3/4w+9///uHp8fT6TRNU4xxGAZXePYWqwDQNM3Dw8Pu0HsVnmtIur/uqu6q6jLRvrQUaRxHx9dudHw9rPEn9EiJiEwlt21rBrFJbRP7vmeEUkrf9y7IcrlcmredL4BSyjjNnOLpdNpalrkVcC2SFnQark3THPe783P79v4NEXHAeex9o2qaRESHw2GaJueUnK8XIuJ5BsUUW8+D5zxdh/N1OHdzf//mDhhEwBBSirrm0wHB1MAMVxUDXlseiUgTAkiOMRKIrQqSImqmyxbrus2sISAA1SJqk6o6ZZOIkBnBmIhZmUBrVQB1JnKThLSWjEgitdYZmWLTpbbxMou2bc/XCxjGtuFFVz2uew8yEyKak1thGc9ccq2iYGaQc+aYprlwKEhEHGKMZljFjJa33zSccz4ej4nps9Vd14/zxKKny0yAXdM+P56arpVWiZQhoNFwGfr9Lk9FsoQmBOIxT8f7O3mEUkrV+ec//bi/O97d3XmV3/uvvrpcLsPl1O93/rqJY9M0Td8bEIfG5Vqa2IWAKexOz08515pzmWdGvDscU2QV3O36p9OpSk5MZhgCIYVhGFIygH4xFghqGFIrFJhjMQhNQkQReHh4en46//jDz58/fso5lywILFqZWRWQyPt7oS3VBgpGzAZGRAKGa4Omf87xCrr96gcdjWw70C9P+yWw2/Ye/EVY7jY4t11hS7LYTfgHb5Ryt2jNhgI3qPeSBQaANesaQiilEL0oOPjYPIXn57sM2y8B3+2Y3ZI4IOBVcdA3AQAQ0e2ZxBi3QjFHh0SkS2ejlxz6gmrWK7tcsKpGCrBuU8ttgj9VdS6XP4GytFDDmg1u87Y3oa9SyjTl2xe03ONahgnETCRiAtb3fRFZmrapiiEZmAHRS5N7Cuy65dVUVGNKXksrpgCYa3ExwlJKzDOBFdNxpSd6KdjpdDqfz6Dy4cOHMk+ROdBCodt3S69et2ORqM6Z4lLz27atloXmCAD+/PwNOsHGbcI0TYfDwZ+nc4qcOG9mSIt8zGUYmNljpi6otcwxELUqc4EYVV6KkT1O6QNr20SEAqqoRQQA0tI7uzKzF7U4GK21+tRybp/rTmxWOqxdLv0cRFQFv7ut6MQ1Av2XRXzOFyICQgVr2n6aSy7XXEpJ6luSrBLcXdd5pBA28us68XyEgbB4VQhi4OjuOjO3bd+EiGauM5ZzHi/nWvM0DVPJ5ltk2wEtO6yUEjghBzTNGQJCLdowEGKKoWtTCpQCgYqaDsPAASMxgCUOZlhVI3rXimULY4oVRWqWUvr2UEr1kU+XK6qgqCKE2PRNRygoFaUGxoDACIEwMAJo9XpZXCrEX16xmagxIwIDgikCGgIjmnfXceUKQkQywkAECN6TjT0fjLgJx7CH5s3Mf/DSa/8N01LnCwYGbEsLcSTiRfzPTEoWrWhAjIwkpRJzmTNqyfM1D8Pz40cyVXNBQ2COL84GiJkHAcjV6a2KidY5B5BaZysziKoZqpIpqQawGIhAI4d+B0MFIjIEIgoxVlUiEgMEGKZsimOM3a4HWWzvPzcR/IKCbxo0bcJ+APB8Ov3888+Pnz7/3d/+7X/97//tr//6r73a/PHhgZHaLr158+bDhw/7/T6mBACX6+l6vT6dHomo73v3KZ1Cd71ep5KZ+f7+cDgc9oeDk/1rrXmu/spzLQQYInpofaGkwEuA4e3bt8x82Pf7/Z4Raq2uuuTtIq7Xq4u2OwHRcaePxA2TRxbneQZVJAhEiLjrGpGDqoYS6B2WqiKS2ubu7o23rJ3neRyvqors4u/soXv3aKdhPJ1O7a5/+/ZtaBIAhAB2E2R2G24qaODVe84wZWZvm4sgRMhATIBojGZL8EBqrUZIRIxJili+VtFaa7/fAVNACiFQ4IhNw5AY8nAyIAVUAA7MGMCUxYYyOtuaYggpuuCimF3HQVWRl7QvM8eYiKiN7bYBy5JIElWrtZZcay1VQcEMGQiJ2QMAAFhrJfCEiBkRcyhlFtHj3Zv3799/9dVXwzB8+vGH83Uo46hr4aFWOZ/PcYo+cjEDwlZgalsfQEopIpQi4zier1ffnJqm8XRP3/dIRqApRScDIVG337dNbyEwNatmbyIVrXm4DKfHJ1cmH69DzfOxbQNhk8K+7xyIiGGupWS5jpPKC3Jq2j51LRByirHrqEZOQRGeny9///d//7//5//8H//jf/z4848//vij1wMikBnQ0vlodTdxof0pwG2ZCP5fIcB/Pkb0Yws/vIJuDpg2HLZdfANet6hxQ2+3SHF1HeH2HFhB4WZbt/PhF6G+DRpuWM1n4PabV5AR14KPDVb6af5ZvGkO4WjjC7IgL6K7eoN3t2Mjq7zcO4fbu/DUsIhYMGdfyaoYLCLeZWEr0fVCbweAUqrWUuY8TtfxepnHsczZl1CttThDTk1EqoGHlG5fxxqGB1MLAUNIIcWqEEo0o6oK46QArEJSb1+xCuS5TpznvhAFqZZFuJRxcnpfilwJUFUJ0OGLL+F5aVBVXBvv4eHBqW8hLPRuVQXQNjXIlEy9JaajIgBwJLckN7f+KwALxVh1g9R+g6+y6kQUYzQTM+OAW1jRa1aGYfDZykgxRkZSrSYgYNWwlLmUpeB3q03eQKFfoZTi0SFdmyOXtRG2ByO91/l+vz8cDn3fb/CdaNGgpbUNnX+XryO80St2sQsFvA1C+8yspms9dQlrc073OrZQ6CIJg4YMDFxrVXOGOkwlp5pqrYbAHLuuOxzu9vu9vwJVffz0+fT8/OnTp9Pjk8dTalUTjVzM6w1yLQbemRANGIwJIhonxtC03PSJAwOoXM/PMUBylz4wmGJwCyCIyKu4Iyyx6i94FGZSay1znlCul9Ox3MWuLwBGsVM7xi4SBeIQl6JvQEYl0aWwHdEQqaoaKBLxwuIFFVR1zZVK5DqchKhM0cJLnNW+XOAIvD5SPxhWEi0ie3QQANSXz/KR5Udc6bCvnGQvFTEzrSXPk8zDdD1dzo+fP/5gpahWEzdHKzmP0L09XOvTU4gxpMBkZEZIYCqlzFlLHodhGIYyXvJ40TzHwH0LGUDAjBelqhgjgqoqqJiZms21hGkahmF7Kf9caegXI4jep09FDT3JojbP83C+/OEf/+ef/vjH//Jf/svT05OHdszszZs3qkoEajaMI2xF+2S5FJnLFv+bpsnMnp+fx3GMMTZN++7d291u17ZdLiWEYLWUeUKTJjIHXKadWc4TSBXTbBpj9GKxMc/H4zG1jSEA8f64Y+aff/7EzInTPBcRm+dSq3rt8JjHWGMPvZnVnFMIh8N+mkavI5rHsZTcxHjc996EO6WwO7RL/w9DAI1tpEixbVwI2mqNDMyMZAYSI8fIteacJ7WqSgrIwGufFqcVkKJPOwtMJmhiZsaIgTiGACCm1cgj2QbmipxSqyAawZqJCtHMRLOZOTWPPayoKqrZPBRAClZNFVDFxMo8l2maxpIphqZJISbfOLP3C6k1pMS8KLVugRbXsVz2PwM1QVMA9JhjACIgFypzIIugtcwqUkJgCkQUObldq2UuKg2CAfSHPQYehwsTXFTmeeaYUqs552WLJ5S1QNLRoY8WTWKTuq4B0BAJadHufn7mrutSCNz1ASmlWGuNkd39gBeyGjAxUUADVXXdlsghT+Pj83Nk+5xijFEQiaDtmtR2QKFIzXNtr4MAAzz4Smn7PYdEMfBS/Y1eAz7Ps8sxPD8/51yJgkpVFQ/rEjB6VemqAm0A6kEbtyzeXsLMvgSF/8Qqvv33zx1bIcUtxIEb54RW/pbdMAVpPW5jVLfxMP+sqhJ/0ToJVgi4CFuogRoBIiDeaHfZOqsMDJHMPFywSH4scbiVgr0NFdemJnUtO9h2X0dLHvDbTtuykNv9blPa03Bwo/+33d1yTVH8kv5INzIlvIoee6SQlsrTBUeGZQ9XWUnlG9ooZVZ96TZBxF79pSxKBqxML1r3DnTV24ubq0kthCYxdUc9iYpZFK1VvQeNAiAYEBmiAqghEAJhFRnzbIQGAgCVKBIbUNsiELvPvw6yrH7v6O60wxpHvXXtFh1T6ph3u11KKTDL6rEHpDamNiaoUktB77aSeAUQ3jY3IFoIFAKt8dDiPL2micxYa40xliwAEIhSCIh4yjnn7FlI7LsUQmiCVQuBzufrNF7P5ysR3d/fR05m4nl3z0ellEJIzG48WVW89XytujoXnuLsum7X9/uu26XUiIy11mnKZnPbtv783bB4f97z+YyIzj7asrpEtMz0pcFBiE0Tmrnp2k+fHnLOZrMb2xBCQA5hSVJ5BHexw7g0tQBUXbmtPvNh6XS4xHqZuWvarPbp+eHh46ePP/98Op0YsAnR6qwKVUUMBZYo1zLFTcnMFAwBQVxWrIvMpnUedCwloDYNWIuQFKmCmbHqEk23dUWkJhA2U4yosgkTVcmlzjYRmD4/PsL5vJvL8c27yJQCgYloBammAlphFWoRqWjAzApgJuvyxLqK7G5eBK0tDDa3cHMUYfXZXnCbEQCaoqG9EDNAt5C/A0Ez89pap2+Zd3I0VEOVquqsv4XkGwi1KlolLSJTyZc6XWS+asn+rogIYmJqCQNaYAQAk1pzljJPNcSm6VIgmXItc50HmQeZc8655tHqjFqgzmwSQEyz5lmrqTByMCWEsE45FhEUNbMsdcwz1ZWA90/uIF8cPo1EZLOezt4TFee6/c3f/M1//2//7T//5//svq8zybDvaEXorp+3XIoshIC0dP7YIODpdFLVruu6rnv79u3xeDwcjjnnjx8/EhEjMXMTU8vUxEQB3fXcXryZpSb5Mj0ej7tdLyIxxDdv3pjZP3z+hyamd/dvni/ny+UCa2fJrf83uNqFLM0hTuenGAOYDNchS73bHyKHAsCIX71/3+12h7t7ADhfLkWFKMwlj8M8jKOq+nSUVVUf12xXzpOIaJlEVSSktkOfTV4OYgQcUAWR1bJ+mQPypBEQIzAygCKRGgbmtV0srcEJIuLQds2msy8la625FoLKoE1EERGFTZV8nvM0T8bETBQYmcR0zsVTFRxj27bMSwoM1kiw3BD51zVDBBYjAwAH4hA5RV+9iuSBQdUMQCGEwFGjqer94WggpeRc6zyP7968vXtzv+ua0+fHx7Z9engYhoFCYDMOwWOTZStjpFUUUNUAOAZ3073YAgBKmWvtVGuM3HVpt+uRDNHatu37IGpiFrxyCymG0IT4+Pg4T5fHT58v56cP796g1E8//4RaseTj8dju9qmhLh66fhdSKwbjlK/jzE0H8B/9gXzzm99Au4+pUUJQEzATKCJzLa4o5vTwvu+n6zDPEhiJqGYxMyeEgcsWAIiXr8Gq6m5uq/6p1XqLouD/Cv9tr297rbcocFv+t1GZVxfc4OMWv7mN5L0awCtw+er6t9/76i5up9m6W4d11r0Ew+CmCnibnxsK1LXb7KuR3w4MET2pSktb5gX88VqI6qhXREx0sz/b0/O9eSNguXNCgkDIRK4as4wWaekFbtlEtWatxaSYitZSy9LJOoQQm7TSBM3MOL40iPPUpIBVMSJWs0qVKoORKeJN86TNfxMRMTXFnHPglKKJqEeyzQRNm6aJgXdtFwP1fb+zTm8aA65J22UX2CKpZubS1g4TpdQqOYJjsBg5gKfIb6JZt1PCj82LCCH0fS8irtsia02JB5Y8iOgQ0GOixLRdys1USqkPS1GLsiDTPH+apmkYLiklItiCi75n8dKbOFHgunYx3gy4p3Qc0/vBq2b1Eqz1ktsbPwEANq1ZAPDwhyeUZZEeDGIWN2pBYAqcUlLz2tkaNn+bEdcMzNq+zFcZA1igYCBAZIZSNUstolCrADqPFA0CcWScS356/Pzxp5+eHx5Lzo7PQqiiAgBFqushEANzJEBUITTS2pD2beja0DahiRhAsUrOowRANUbylnf+xLYYATOnEHiR2wld1xQEACAGrMCARGCmeR7P5+dqMJeKHLhpOTTc913a11JKmYEZGRUDGJsZeldAgjUW+sLQvV2M25KEG8n6bbHfWie7ySS4fKCs+4sqMKszCwO9MLERvQDZwMPGCwAvzpgHQANlMgBRzaizaSbLASQxVhEDDQhEEBkDK5MZCiCZWDURKWAGtdQ8jYBsIDXXPEspWmeUilADahPw0DXXvrlMk+SxziYCBZVDCYQSo/MczON1JGSLZvPL+oV/4VHmjCkRERpolceHh2kYfvrpp08fHxDxcDx++913T09P4zherlcwO18vKaU2hi0Xsz5967qOGJyRWtZjt9sdDoff/va3b968+f777/0dDPN83O3y+3d5Nz+dTwxYTUHqcM15nhGBYyBCNVETCh0SXcfhfL14YJ8wDOOcc358eL6/u+v7/cPD0+X50jRd03QxsnN7QwhEvmosRArRRYkQTUqenp+fUWrT9mjaptT3naHN8xhj3B96YJqnch0vMcbD/Zs+z8P1CqKRQ2AUEalZtJQyq1VP64VIIRACiodzvNCCkJCBoDj2u4lM1FrrNFnJKVITYmBEU9ECIgYSiBEJAHLO3uqbORKRYF58oMUh86CczfOskhc5JEBATk1HqUEmYg4hKEKppYiaAgYOIabUIAWRlz7uMUZMaGZacilVpYq4JQEhqqJmxkgNtzE1AFDENHB2hUWjRWDTahU7Dafr9ToOV0YiXthv/fGQUur2XbfrHx8fp2EopWgVM2uahptE04TM7kWklEJKxDHGKGAUg/dmUK2Xy4WIas1tCuwRUdAaMjFQwHEYp6Kpldh0MaYAOMPMzGgQA7cx9W2X01BzGS/noY1tw03TUNMwmCv7qoEiABHQi1SLhJSaDsKiXB1DEIFpmqZxHq7j9Xwdr6OZSV31X5Sc5WwA5oyXrQuwtzxZjZrnNlxYTv/JOOAt/PqnUeCG2F79Xr8USnh18e2vr5Ig6xr/FTB3+6fthFvshTfBPPgy+ghrBg0AHEA3TeNj8NJRR2nbOUTkJ2wc/9t72TCiG6V1Lwy4NjdTVY4hxAWpuI/qI9xO41V2pNZapZRSGElEYoy73e7u7u54PN7qGJuaLWkZQxPkpSfQEiZcr+Zlv+rqYkZEgTkKVbMsYqXUWl5UrIlCSCkAsIpXk/veRojM1DRND3a9ji+ILQZS0WpmpkCKIGBzLXWQokWtkimoMeF+v993fQipbTGmdmnUgcqKHDAYEQe1WCW+e/9mnud+1xLDOF19ST4+Pk/T1KSOmiXnTnEJS4QQYghgJrVaFQaMxAqYpc4lj3l2sxTbJgLEtjGAol4jo0WFwTgwA2OIbqyICNVqqRzMxa53XdukyIEQsZQitZpAnqdasqkQOulCQQ20OrbjmBQQCNvYzlMZhqF6Y0+iEMJutwNYGgo7kna44zPfowlm1nWdw0FbW5t6Hclt0JpWmaq5LJov1auS0Hs9V0OoKnPJOQMRi5oll4NepMTppt0FGd1O6ZwzMY4x1RpThz75fWMFxOv58qff/+Hz58/X60VLVZFSKwAwMRjmuWTRagpGZtWzwEjWpLBLdLdrDl3qE7cxdpGYsE0doDYh7rrm7rBzJpWqTjm7P+Cjamp1RZKmW1QYQ6HCXGYzbaVmzVSJEqHW8vTw+TJNyM27b79FEwZjdAqjAJHTmkSkSkVDT6FWlepup72wkzeTAjeMFLmRMaGbjmLbv8sjxQhE3qvam4MQBiQzqy4oAwAG5BXEii6VLyZiCktJkwtXaq7zJc/D+fRQpvNwepjGa53PJtmHESgGUpeJA6MiUFelxkgcAhEiiFSpKsW0MIqiKFS2qihdJLrbU0hzlYfTeUxCCkMFT1qDCpljXzIgwgCakXENJYDhv0QXcDPB5hU5ZqWUjx8/np6e/vjHP5YsMca3b9/+xV/8xd/93d95PX8pxaU4vUdz4qVfsKoyYynFivh1cE3KvHnz5uuvv/7d73735s2bN2/eeBTdfXdmFtH0KXlbxst8uZ7OGGgT51w0Od0ny/nx8VFK/fbbb9u29WY+ulLK/N0fjkdmrjWnlFz4N5IX1i2cay25KE7DWObpfHoy1a6b2qbv97smpiK1lswx7No2NIl43Jf983nc7/cgradJUtswwTheAaDmeRwueTyUPHWxS00DrmMEa5nh1mcGyL1SAwNaIti+tmWetLJFYXZJzEIGiJBaCiG4mMucs4iEkGJkg+C5b0BjBEEEMQHXCtCqXgUIxBRibAIbQDWtIlWk1CJmIUZ3uIkoxMjMeEMd2wIAXrZYSvFiBUWQuqw0k4apZQohmBgmMAACJlMsxdO5shHta60ENOaZGdu7u8AhdQmZlLDddSJSprnW6pzrbprnkodhgstlv98f+x0vXrL5Hnw8Hs/n52mauq7JBbrmUEqZpwHRmpQOh4NXbVcBohRDQw0RkYnmafY6nhS5zJPWYlLnaYqMxGggiFjqDFMUmMS4GlQzulkynFpvDQyO2FzsZaXW+VLaQiYhBJMvQlYbblvqfTwd6oYeVt2sP3+8ip/90/gPvrSVrz7+S8f6FtjZTTLl1sO+vTKRl+l98V2vzDTdFHa8GpKt2Vu7qY3IOXuo3ruBbyEikRfqFRG1besB19vB0Cp0sp2Pa5dY38VfWgeluBUf+Fa6BooWn3YbLd0wKR16uhxxXBtgciQE3OT0/VGZGSIgYgqxBopMKXKNQTNVXJ6t017NrJrWWqd5nqcsN6xTjmmr9phz9ckJRi5Ku8XbmJnVQghc+cthc606XCe1Oo5RtSLZPIwE9u7t23pXvUNjCCHESIEDL5UcHvlwKHw8HnPOHnS/XC7X6/Xh4eF8up6vQ4pt0zSgBgABCcKLyI6jc1uZTyKSJW+g3EESIsa1XYetNb+3U8VPYGarS3qxbVtIsW1bT5JqlTzNy80aAIC/6MBeBLr4MH6Dy7cwY9CiUqXO8+xkof1+T0TPz88e4oJ1CbvX4Slyn0W1Vu8OV1eZQzcmbi1rrSmlFBtkmodyPp/dkUtt5xcxs5SSS+GKCAEBQCCOMeqy3Jy6sMqoMZlUXES+QETyXOY0qyrFME855xwImMiqTNfh06dP18tlHidVtSq1FFibRozZpe4N0RvYGAWKgXddc+zicZ8O+7ZrQ5+4azgSpaZXVUba7XsvjnaI/3w+e0zHbfviODknIbDbM81puiKhzhNKmYMRAOVpvEylPjw17f7+w9cfdvcGysxI3g5Mjc0reRfjAwZgRUXdyILhSqm0L7WlfAxb0oDXTvdbDsFushBb1hhu6C6ACsoAaovuBfz/WPu3JkmSIz0U1IuZ+SUiMrOqutFoAMMlHyhLyjlHZPdh//8/IB8olJkhz3CGHACN7qrKS1z8Ymaqug/q7ulZ1Q1g5tClpSUrLh7u5mZqn6p++imsiRpm9tyMqkYkIiBAsFqncbg9D7fL5fljGS+367PmscxXck4wRkIM3DCDoSlohACwRJGZOcVABmKSSzYpHpGNgdiILARQa+MhxPYAYy0vtwHi9ZZNLkUMQLPWVKUEDkwcAgGoVHd+lv6Z+FeWg2zWc7P45CQPZgJo2/Z4PM7Tkt4ax/Hl5eXp6cnvYZom9WKAwBg4hpAARCTSom/ufXVzzu/evTudTv/Hf/yPTrNV1ev5goiRw/3pbnOv53GMzIFIa53nidMS6tRVfyE2jQfkU9saQtt3Tdddx0FVD4dD3x1CiPf398wc24aIcol939/d3ZVSQCsxgNow5DKNtVYter2c52Ech1tkLzJHmjCOTYgxhESEqpLzDGgPD3fHu/fE0bQ2TZPnORKXaZznzt3Bz58/hxQ+f/70YPfv2qiGBmjIsMy/reHVMmtFDBe9l4URErFNgVNgRDNVU2VAIrRVdU5VlyiRX6oBmZrUBaWVDLWolcBLKZnRQlJTMFAtpnPJbtxNQRFCACBECqIQAFJKum6oTlqqtZZpnqYpz5PIIhxDROiefqBAhKaAhgC1ZkRkiuiN8HThWW+e8fV6vWl5enk+dO3f/Oa3MXHkoAgUQwOdb7oskpoOCCtANsm1yjgYEoZ4OJwoLmrhXdfc359ynmqteZpAax+bXObLywugBqR5GA35Nk6A1CmItyMPudZipWit7+7uSwo1T4x07A+R7Y9//MPtdu0Od93pzih0pxk4YWwNAoTEqdltzI0Sk6oSmhamiAiODIjIKVPOo2pTImIRYw5Vq7MC3LqtqMocEb0CrL+u2MO+igLiL0DHXRLk9bv+ytcn2Z98/8/tlf0X/Z+qbwo+vvih/bf8i/vs6maINzPt+GOaJqdyendaM3M3zzOA/kVvvbDF+WDXHdhW5iKsHH+nze0TvlvKz1bu4xf4daG1eQs15ibGru3cP5nn+enp6ccff+SGv/3+1y02yMQYcK0C8fH2kfCL1F27xXmec55UPTHqLj2ImCqIqu4eYwiBiHWt6TYz75ylKqJQRGrVwEkMSRQRTVEFVFVFqxaAccrzlLmUOUSWkgG1ztmlCYnodrvFGM+3K6IFPjEtXSu2mJajB0+AAsDtdrter58+fZrGfD5f29R5wQRLcOsEm+yiGhnoyrBjZhCY59FlvJiRlnpSRNwDblWtAAywZIdjjF7KmVLK8xhDVIHAXGsRqVLmmqemaWIKXdeYSWTqusa9fS8opjVrKSK6EimJCIG3nhEhkIjF2ACsD0U9C+yfCE6807Xg3UPRPn+8nBkArtfrMAyXywUMi9Sq8Pj85AjjgNT3PYWQ2ja2TWhSmIKqOlWnSEVEUBERV2+WpYzdp5/XIMd1uS0WdRymJi1aNu7YiMjG3XSvO6zMBBEREDUMKQZiRiSwJnKXQtNw3zenQ3vqm7uO+yZ0kZmUmQULGZqolCwlL/dyODgEhH2nvpRchBXUAE2Z0ApYzwRdE2/TrRYdcwkYx2rzPP708U/t+2/T6V6lECWpRVApGIXo6rNiC6/UiVQigotY4M94s9vK1beCz5tDwrtir81abu/6Wl2k3Z2GbQToNM4lgAUSVWsAREStBdTmecjjZbo9j7eXPF7m8UKWTXMxITAwrWwsjCEhRQRmRsOF3FKl2CRWpeRJSgWtpMIEiaIxBkaNyAQGxAYf3t19eLlTIrrNt6HMAipW5hGRVZCCIiViQG8YtFnXfxEXEFYfGtaCdhMppbgJlmre6sBX0fnswn6wRVy3h+ETYh5u0zR1/aKo7tb8t7/97a9+9St3uXwCOfXBV9HmP8EKzJlZTCkG98bcgLpup4h8++23mxiVe5lokJoIYA8PD7FtpmkqtbpMtPeQkAIA4PGYUgqYGNg8jOM4Si4ERoBS8jhAjPFwd09EkUMIobrae9/H0F1vo5j0p2OT0jyMata2LTOWmsfhdr28jLfL4dQjBq9+cz3nVaqVDMAMmVmQQdRlgYgopQC10awcnGisolXNAAENVBZa3sakMTNX3Vc1s+rlVybFO9ssCWBCtojMIKqqtZSpZJeSR0RDQsCqQlkIq0cWU6IVsOLq4+Ypz3me8zzXWr2+Nbmf2yxkxFqriRoghaUHvHtshsysSCwiSIQhCJgYns8vl8uFYzh0/eFwQMCmP4BKybmaYq1N14oIMDHF2CREzqVcLjeKCVNoEClwSm3b55TSNE1AwRf+4gua3YbbOI7d4VSqxNSgmiuReqPMmuecc9u2kexxuJY6M5qpljJPcRQDJVZkpUhRIjClyBQwvELAVWij4hrPYoaua4Yh5pwJwAVUx1UNxERXvXEFItjslBl6TdsmI2yv6xH+hZW/f3GBf/H33ox+gf9wd3yB/7bP/JnfWs759oc2GPoF9Nw+sEXE3W/0Z8TM3pLVA34ehEPEUsrT0xOtlHCPDWzmaLsM2h2wazu7YUHfKbfz7O9C1yYWIYTIIaXUpaZNDYdQan1+fv7pp5/601FywUPv4RxE2HpJewdRUPHLIzRUFSki4nFTh4a+0NaI5evX/fBdzdXjlgAVLQqp5nrSuTAz6aII6KNXi6oaUGVmNEI0T0bOeTJx4QUwJFHNItM0DePIzIe+9e08rphPVmH/bTTmeR6H+fxyzTkPwzTNc10lcHfhWCCisErA+JirVsV1u11vbXMJtpmwOkYGsDCtPUyYmFJKtcxEJNW20cvTNM9zSikyH7puiRRwcNCDQBUrR9vv+rAWHcOqCqRrTYC9PXStJVon1VKrFBbN50UjZqMoIGLOeRiGWmTKcxF7uZx9DiMv5MKm6TbGoapqXeaYiTL6qXC9u8IhRiIFDoxeH7kIu4gCaZEpO0EhL9wGERmHoUxjyRnNUoqIOJVca81FgYB4EbZEA9Dq6XJET/umrk2HNh06bgMFAtUqEly/tNZapLKqrWvNt28/YowpMpsyYa0VVIwBA6U2AqZ5qk3ThKgCKMjFdJ7nx4+f3v3mchjGWmvgKgpFhQzJIAZ/KFZKAabNLHh15fYQ93Nmg/jbBLMdw2RveXzKKYIBEr3mDQDRO9kgIBsomXOZjNB1iEFUhBEUVRRNtaqUmnOdpzINdRrrNBDUWqYUHBF5S2VB00BgSLVq5IgxgIoUExGpc84ZTHCRCgFi14mlqshtnObMgIcmPJz6qcqs2kYUs6wgpU4wVQFjIa5E0LVLR5nF/PyZ7iBL6723r9jqYRDROI5aa9/3w/V2OhwZ6enxU6nz+fI855EDAgdVbWMvIsxkZrdxSJIiu6AXzLV00EzT9OHDh3//7//9+/fv/+Zv/ub+dNqabbvXslTjmzUpgdmh71OMtWmYqG3bItXMhnnaHuo4jt68xPPCuNavpRDujqemaaZpim3zzfGbz58/wzQ1TYNMMbUhxeu5djEywsvLEzF0XSu1HtpGSr47HsbbdZ7nDx8+oGkMgQETB1M1A8IQIv/m+9/F2Pzt3/9dLkLIQy6PT49t4GmeUgwphWG41nrvcgqmBsiGAOitrFGBAH2XAIMV42ZDNAYk065JEJFpKcUFDEtmzNQ/CZBrrVJmAGgJQNgLzMFrP1wC2iscgVLqmBFESymlypxzKWWaxlKKqBFRaFpnUiJyrsLMwzhXleV0r3IJcy2l1qKmhhDSYryIqNZq01QVQmoQqKqE1HLkyIQUiCkgC5CUoqBF1FD70/043qZSb9frP/3+D/f39//x//0ffvXN++9++7sf/vD7LLV6LpUQgA79qRaNsRmHWaxQTNfhFrs2RaoKTdsLQttfqgoatGkJsBORzAJquIoUMEfvpySlVisE5jmM46EjLE9Pj5rnD+/en1+evDNuZNZSuYkAkFLLqQldH9vj4e5+Wy+xaTA2RsmccWvgDZy1Sp4mE7g/3rPXkq1T1MzJ/mAG6tVBq3UCA1woKMthCF8UBO8h1y9BqF861CohAb6aQnDVOhDnKSB6R+J1pyQDVLW6daEANEAF1BXbGRGjt/Rdr3y9EQC1rdRiu0JdRfscvX2BR2mXaeVV1fb5+fnh4SGtR63VNXXNzKsEcs5hlT+A1SPd8Mo2UB44jDF2XefuXwjBa9f8W+58bu6+V2CYmRfbE5GJGggjeZKxaRpvL/S3f/t3WeT/+L/+TzNsD33TNsDeaB0JEMislppnKfP1/HQ+n30aCBiHhFgQ1asNd7hHkYHD3nSTOqVNQaGEELytGVQtClKqSTGtZKBVpNo4TqXUuVbCwKCInoMiIiqlpNhYSE3T9F17ON3fPdyroSI+nc8ppcfzrWl7UWj7g5SqqqbIFD1z4bLJZSqSZZryOM6lSq4VKXCMbes1Jc64QhHBgHMtiFZqyTXnnGvNpZS5ZETMtWz4HkCddllKaVKDiLEJiDxnBVjqggFItbpMWNu2IhKJyaB6ZxHwtETzcOIxzzFGrbLkcDmFSDGxdxBFZNXq3D4ttWnbKuJJWANQM893vZzP7z98WCAsc3XNbQBEFK3okW9k9JrovneT+PT8/HI+f/z48fn5mYiu41hqpRBTSu/ff3M53zjFWiWEeDyerGqtL8UKGIhUhzeMpFKJAEMQrSBYoDKzmFUtMQQxbFOiEIE4hAAUxDBLFRGpJc8jqkjNiWkiKFWYiQTNFBECIQUvfTUO0RQQITYcAh0OXdPEY394uD8cEqYY0JbS9es4ckBkylKjmQ9siMkZ/6Y1hCC5zHNuUkQAZFBTRaGAVJWDdV1KiYsIhThkUQKp+enp8fz4ub97+PDNd2qsFESRMJqJkZoZmAIqiLdJYUIMXxWZ+R9b3Y8/BVtzxGoVAAgQkDiQxzbASwwBFu6l9+8iYgzL500UjQEMDRAAyd2pVb9BTKqULGXSkmueyjRiVdLaBTbV+7uHooWIkAOFFGLyOgRCjIlqKUULWHFnrYiJuei0e3/eg4WVAEGmYQ4R86wp0rfv7p4vQxdCJCaoeQJMMA0TcjGgEBsOKNqFQFKNA4IRoP4LooBuqXmnoLFF19yeOuPBhfcQkRY0jUTk1Y5LeNMqIpaSPWp4OBweHh6+++679+/feyfHzReHpc9v8V1xe3KedmnbttTKlcV0Knl/VUhLW27nZFhQVcWAbduCyTjeMHDTNO7uGL5KfhMFZGT0xBA3TZPhNUfpec/r9dodvIplhGsIncamp0ghJB8KZiZaQjg551osooJpGwMyiJR5KotbD7r66/baLX67EyAPcHsrPETkgKBIYKuIuQEhKhos9YkAC73JUUXOGUJ0H0ZVF3yxqicSBmYyMlYoKGpYxdxfN3sdTO+3QxBMF2Yxgjt/AgBiurYmiQEJ0JyzwszEgTliYENSVUAQQ1ADEeQYGRCImTmCAk25xhjmIm2bjonD5096ufz08aManK+Xpon3796VIrdxBoWUwjorCDkEThzFqiKw986ttoAJ5th0nWecGQk5WCkAxBwxUUgcQpCViykivtSNlizhNE1lHOZ5hloC4+FwQLSUmsApxkirpw4cm9RR26auf7U+gb3mChCcsaIKOefz+Xw9Xy6XS8nZbdPmmDpp5pcW4F/UAvx/cuwB1tfXsHepN3Dpx97P3n/4ixd/6djOvMVU9l/c/PJt7W/xGE/OOvPE+5V5xMWn6EYyC2s14naqL359yxLsIwdfxHg2MK075rgv4S3IoVUcO2oVRPQ8aVWZpmkYhmmYQoixqogyka33aFIklzmP83W4XC7j9boV6yEiOEz8Wr3i7Y3o2l5lu6PVhLomEyIiGRh47nINewDTPq/NRAohBE4REQ9d23Vd3x9DaoE4FxmH+TIMTdNkUTKNQMQxRvCeyODhpXG0RdaA2rY3IGRJsQ0hBE4+1f0uZO1PoKqIaxOU3bF7F3e2a8lyrPNhUQPxQRAwVVlKuT144/6eJr9NKYusbDUl15isAoxmFmlhAjCzy/0a8pZE+iLytz0Rj+25V7DdFMAbyu+2Y9raATnnfL1ez+ezEdYqc86GxMwIsetyezggIhh5tiSEILJoT/pv2+4GfegMYM3tCBExkq7cBgppuy9V9XgKB+xSExPHkScA08pobskMl4SDqiLqthn5ODASB4wxcsIUIwGFQDnPsVYOgVNkimJQSiZmNWPa80lEtHI1854jIIYADBiQjRUVXOQQ2ThhUMEo1NRa52G8Xq+NUerufDmLmpTqPBkiWvqlq/dP/7LP1rbw7W3i4mc/5n8pgid5FYGIAUwR2N643OvCVKBgprVWnxaoSg5zpGjN8zTUXEAUTUgFzQAocmibCIRAASlgCEvBCZqpISibkimjKSIRMLNPf7UqwhWMUEyqmcTEatYodpYOnR665jIWQI2MTGaIpqYgAmoI1dj92IyFdEEX/7JE8N7c6669pstBTdN0Pp+fn589O6ziprBhZsalUmkYBhGJMX549/D+/fv3Hx5+9atf/fbX3//6179+eHgAgNvlQqv2uqMu94zdvvNq+hfyTSmqmmvhaURcioNCSkTkrbtLKdfrNYVYSumb1pkit9sttp2baWYe52lb1UQUAgdcIvlN0zQplWnuDt4WGeZ5vl5uYhCfnkLbNHPt9dR0R8/Ie+T/7u5uirmUMg6Dqo7TEFFPx4MRphi2zUNEYNWhBVDwOA+QATCAEWFkmcBUayllzma2iVFuhpuZCVypyInSRkS2KlbknEGNmZfe9Iv1dyLqThdt3ymBmZhd1DqkNoTAMRGRZ3JElj6bDspxpUa4uXFp7ujdytHzO8Gc+KpqYGpoXptJ1UGoLaJr4P7ANA1936cmvH//XnIGgOenx3/8x398eXpceqsTXW7nT5/Gb775hsgbCnFKqaoRyrrfL8bOp9DhcGqahtFMlD3gYWqW0IxjRA42zcwhNAmBzbxbVBzOL/M8l+kyXV+8GLxrU0rpw7ffhBBiamN35KYL3TG1PfV90zTctp70WQ5mcPYx4NI0L5ePHz/+8z//8+9///unp6dxHM1kiZWuPHfmNzk+2EGuPfb6M0jxX3d8DZL+mp/4WVC4ff1rc/wXz7ZHgfsL265tS+Z6vwoHWCml0+nkjBQAcB6IdxjatIj3N7X9BK3t4LYM7x75bahrf2G+8dvKI3RhmhBCES05z/Ncd0qE7oIOwzAMQ2wSxxibiEpOygGzzXher9fL5TINwwYrPQUpq3Pymgd2QLzLZS8kubfUdURUQxKvAmEiQX2FMrCCRQ9YIjsRCsWs6xtmPh77Q9vd3d31fbtpAfq93IYBAGKMkRgphIRADJ6So5sCYYgptafTKaaUizZ9RzEAExDJWh5Bhlti3dGUX9hiG0s1LxbhICyI6CJT+/nPzETezQXWxyFmRmgbLg+ItVYk83Irr+1FxGjLEwSvUAFgjoFTSi2vGr8eQmuaxiGpA6xty3OL531y27bVtQPyq3ncTWm/2nmenSV5uVyenp6enp6MUNXmnMXAzOZJuq473t/HGGNobBWv9uIP3JwB16/bEVJVlQBxDbIQ2UZmCKnZWrP4Fuz7r0fNid2Z9+Q1MbMCilmt4h0omMCW8Vlqyb0Mv+u4Twmgas2IUM2atm3blikqQBXRUkSkbaKqxrDuRyUjGnnFuhaopZZZSpFSeCEGIKWAGoJCBa4YVXUcx/PL8wFDbE/e0llNanXhRgyxIWQFUzVUA/oS2NlbZ3JvuL4wMsvzQgSETWHQzABf1WRw7e6zFOf5+X2auaOFYqAqpZa5zFlECC0wpciqySus+75lZiA0DuAJwCXvglXrLv4CgcwIgFF0ITzWmsEwIqAquBiNWTUIIRyPx3fv3k3Kdy83vUypTBZTtapIaMrMyIvUkSqSazX/OQj4c1xvM/PeHqYaQtC1Hn4cx/P5/PT09Pnz58fHR1dPWGKBrv7Gr4ILqno4HBDBJ5NH7D9//uxkvshcV93RrazY7W+MMbatk35cfknWkivn/+kqBenVoB6TO5/PKSz9On0Bj3l+WHcRVZ3yvDE8PF7gJklW0dd5njexyWp6uw7XeZxKbfpDf5iN6XCcSEJVe3l5WcATp2mayvH4q1/96vnpc82DnwSgmef5Nly8n1LTd22fDIBchhUAd51MmbgAqlavWi2lGCmjukoErLwoYAOARfzZN4uwtP0tpThAXGTZVV2C2IOC22a2eatbRIqZOcUQAvJiVjzWvWNOuIwe+Zk9Nx28EgqRCB0CYohgZEiiJmvdlYiYt/gL5unMbXE6p6cUa5rm4eHhd7/73TxNwzAQ2N///d+/Ox2ZOaR4IBrHkZmbBg2IYwpqyNr2vV82gFfpm5MRU0oEWms2UY4piMDCI+Y552maKEB/JAQahhG9OwiRqg6363S9qiqAVbFjSofDUc1g7Qmhqh5aMUKiwOFVrW0TMgVEZiQC1fDy8vLjjz8+Pj4+Pj5eLhdmjDEu1d9v69d+dlH+b0d+X598u4xfuh77yjLA2735X/3rvgz3rK/tLVyDW57HCaskm0f6r9frsuWH4L25lxA4wLY9i7wy4WAFf/vYJ8CbRfE1CtyAo6wNP/bbsK1hoS0M3zRNQri7uzudTj4Pwy57i4hASuI8dnWA5QjSCYIb0JSVC7jhvxDCPiTsdm+5GHrdz3BVgQkmTYMVbUO623gu25qql/ADgKrDBchSS5V5LlYNaYnud6lxg4zoJJMlLVNrdQqai1ED4sO7d1POU16K98uqI+23E1Pw0dgG0H17syULb2vMD8Elvpctf9PeQ0Tm6CV05ixDqQCQ4jITQlgyIEiGiHmac84cEq6do/05crCNHhBWjUMPreGqBYhrDA9WqqjvR25btuim58T2dnI7PMle1m4xHuYAJjNAoqrmymgAQDGmlDQt04zXFiagu9kIryA+cCAGWgXMt8USQkgpJW+DuXZndgjojyy6zj+SoCFAJKIQVMGkihQ1RGQExLBI+vkQETPFEFOMKSGQMQpoR5RSm2KLTLmI3ywiSqBSCmHw9FSttesaDl7RFQyUIZiwGppUJAycOKaODwIkGCpGTsmjy9zc+popNeiNEdRk6a8ohgiKTpj+wm7sLRKuPhJ8JXSw/4whGhii07FejZuqp2LVhezBk/4KhGAIqEbkTZ683sqsVlfyK2V2vU/VymYIYlUQCYkQyQjMwNTNi6ASIQZCi1FIqpCJAgsqqoGJqak4KQKNCNo2eXyPgLRQ06SmaVLgEIiZFAwJEAzEFBUAynLjpKr/j6KAaOa9XxyoPT4+fv78+ccff/z48ePj42ORZRK4gQ4hEHH0Hi9EjHg6nT68e7i7u+v6hog+PT2+vLx4lO7h4d7j5JfLpeayBbE9XuWSH6WUssp1esanTPOmvbl9xc3E+XwOxHeHo0u0E64LfmV8exmgwbKGVVWruGteSp2n8TLcAGCe53HO7t4M0zzNQvGlaftZKoemOx5CKuX3v7+/f/fh229iaJg5MJ/67tPHw9Onj0+fPo7jiGhdztM0Xa/X6/XqOZclEuZDi2BL8awCgYH4uh3HW8lTBWlTWCNnq7wqIK79P5aVlsm3E9npNsM68bcdS0RyXsRmETmEBEBN0/EK2ImCIdQiRVy3yhwWIyIRhphCYE/xu5gfA66NtYyQAQiBiZ2/u7TQFq3mAvSqpEZEgEQAXRNTCl13GoZBSrk7HA9t++7du08ff/wv/+W/PH3+9A//8A//v//v/+c3v/mNlnq9XZumEQXiZRuOMYWAbdtyiqlpHf+JmugSj2FEM0ZiaxoAKPNU6pxLnfJ8m8a2oRgj2DJpVfU2XG6Xl6fHxzJei2gAnKY8d/VdSiKiSJ63AAASsyq1Kq/lpdtqAYBSCnKgQGZQa/3pp5/+8Ic/PD09PT8/T9MUAnl0c9Oxg5/Df/hzYbb/7cc+dPH1j25Q74uP/ZXn/IvHBqf0be4V9gSPFSs4dmFmlw52iwEA3gd825JhdSp0l8CFr2pZ/EXdpXdlran64l5sDdbCDgqYGePSVdKvzcMtfd/3x8P333//m9/85uHhoe07dlO2VgHD2/DDFkkyrWWaHTN5CMp/hRg4IGgwUdD9tSkAICG5OsCrdINt1wlGQetbyGuIqICem9WqtVYFo8B1ye3EgJSb1ITIASOHlEI3NVMpfZUqUs2KkguPqaEo5CKlKofIKXWHQynlcht9QOZ5RjT3882Mw+LExhjdI129dzYzj+MuvAg1E62SfdjnefYARGAOrCE1Kl78LFb9BhcnIYTA68OClRvAITn2FRFVW4ADsjdR8uFySW1debG8tpDxL/p+0TTN+/fvHx4eNtKz8xHL2hL6Cy/CIb7LRG9T17wnSIxzqf64c84CEGPsOwEA0IpLvJNcD3WVCTJXoHIoGRObVACIIWyP2B+8479lgvl/KqpiIN7LLsYIhM7nsWUg3YdZw+0xNmuHG17VK/0ADIjYIsTU+TT279JKD6u13m43qdHp7DGyjysTMZgCAZIKBwtVlrKe2LWhORpHoyScKnQQlnLPaZqMInEDhCESeSZYVFUMAYHpryDL4K4o+GdRIKBnZF87MrzSNuwNBEQEQwQTD5ciIpGXCiuYmFarxSSbZNMMWsgUQVVKyQAmrCkgo3peSkxVARFjRE6RU7BcaxElUyqW1dBYueiqIwsIXoIAiCjIxsbWtDElF7eyMOUsCioKJKpgGRGN3LniLX/4L+MCLnbFTEpxP3scx8vl8tNPP338+PGHH354enoahkHMvCJvM4girx2WUghE5NpRTizw/MKx6+/u7j5+/MnM3F8MxKfTybW1Yoz+h2d2vKXvFr0rpUgu6DUUAIg4TRMRKcD1fGHAgISINZfDsfN6PZ9wquqpEMeLaDrPcymuv1qK1LKW4pVc53muKsgEil3XTSVfhlvzcr5/uHTHQwjhej6fz9ciNcV2nmcEOLRN3x+H5hxSzLOI2MqGEREhRAKwVfMDAM3E4FV/vNaa8zTPSzMJBEEL/i4iLk2nnHW5+CsupsCvoHlZtz7dCcCWyQru14qZoS6WDnZSwGZYVVRsLjnnKmvDnBVbB6LAzClFIgjEiEurLxGpNbvPB1WJCIhFTRW8MRAQEqlGDWYQk3NtyzyZSd/3pbg3bCGEu9Oh5OnDu/f5kH/84YfbOJzP50jsigMCaGZAwfEdKCLHEKPTsDZbLKKIsO4vgYgIg5npMOZS5iIIHEJqUudrXdcksiMJILy7uwuE422gkGJsKBpSwBgxdphajAEQ1UxhcUy3FaNqRAEQa9VxHD99+vy3f/u3f//3f//DDz9sUrFL1m9VJtO3adCv7de2GP/6lfvXHF+f0H5ObX+PzH7pMr5wvv/ipb46lmsAw9aIy/ajq+1ZiLm+5N0miMjtdnMHj9cmBCKyPL7dmbez6a55A60ZVX/d8dYu2o37PWM7w/bsXIyGABnJu4Z5MYrv9F3Xfffdd7/+9a/v7+8pMBCFBWmAaUU1Ndk6wThdQ2rVkpfA8O4yQgiERgZFQVC2W4MdRCYiXPd7j2R5JxJca6i3gOIWsHT6SvW6ZqmO1WplE1DVJnh7EkrAqFqKzFNxfnYpFQ2QhAE3KCymZhZS5BgPXTeXorA0ca61loKbq7Ola1JKiK+h2VqXMtLtAfml7oHyHp3bZkyleJM034lphcKOqjdtSD+5KyzSTh8Y3yrGAUC1V6CPLi7tXM9de6QtNLt9kVdeoA+vQ0MR8Zv19NSHDx/AnQ0wRBqn6TZORDRP4tjXzFSuRBTWufl6s+4g7eLEjgJdy4J2DoB/ZbtHP3ANZ47z7CPQpsTCRWrOtdaiqlorAQCalxjHVRd2RYGRmSlEDIFAFI0xRApzLXPOVUWqLQl0ySp6u11K5hD4dDiElJz/Z2RqoGs/6KpFEZAQeAniYEwYWovtLEm9x4FTOwyIQohN23YYVnajCHLk4A0m/4KR2ZaMfeXgvaLApQQPzHQdfTPzYJp4xZufgYDA+ZNmhIQApoJqIGJaTSuCMoESBEaElXcFxoBMwIsympkomHkO0j9Ji8aTRIQaKBDUDIJSSVHEUBWBwUSUQySiQBQQ27Y9dKU/tGNRAqy1lApGr5KyslDkccUbfzUE3GaVewoejS9znoYFAv7www8//PDD5XJRdY3GJQdRVWueQ0UR8Vo5V3UZpnEcx5KXBG4I4TNz0zRbRY/ntrtDn9rmdDod+8Pd3d2WvUV33xwCek1rKT6lfGZrrYU5EJdSqto0TaCmVTjg3d2dPz8OGDB00GwqYgiYc56nKdeS67qGRXMuojbOuZRyf/fudBdT28M4yDjdbrc//elPqWvfMT0+PipQztmAYoxd26ZvPrRt++HDh6fHT+CinXlhlsAaeDBbmkG4ziUhILhrIGWa8jTVOWupzEyIMUavBWHmhREMiIi6KMJ42VfdjF1cl7+ZmZhrlrsHZ2aqSyEYrl3SFYiQmcKC6MBUQaqNuSyLhJCADF3bZUObjGgES19Rs5hzLaXmOiEiEHuydymzMiJAshDI44QIRCDIhFpLiiHFIFLcED/c3f/Nb7//9OnTNJymafr89Phw9y6lZKKIjBw5RlXFyqK11hoteaLAe5yrai4F0AogM8fQhNSoApVsyK7n1XRN23ccQ80VgEDURVltzf0dj8cUghmktkGOTQwcE6WEocPYKifhEGMKnN602zEzoNQ0ojbcpo8fP/6v//XPf/d3f/dP//RPz8/PqtB13cby+gI2/ayp+sJC/W9HgfDLcO0LIPiz735xeX/+hL90Bnzbhm7/gW2z57UrF63ZzyVwe7t5X3JcE2G29ieAHdTbfgV20HA7NtoJ7LKlG8baX5L/xDiOfnkcuHU6FLOu6icppfv7+4eHh6ZNwLDtTyYqKiBaZYn9LLoHHkfx7roLqoPIiCkERquUAU3UXM3z9VKWzpD7YXekJCr+/9vtNsyvnXxFpIohYpFJRKoCAFT1cCkRQa01FU4ciCCG4JvHOI5z147DfE1T6iYvoQBENKiiCogcYtM2FChw1/U2jamdFpQcmAKjvAF/TlN7E3HZwZf981rK5JzvJYrsytfem6duwuN7pGimIOrRhJwzmMXNP1RZMsWhSakNnNxCSjWLyIFU1dRqrVt/Jl1ZmznnRYl6JTtt5ARcRdM2CLipIo/jwlY/nU4+MVR1rkXVhnFsx0lEzjB49sbMAtcQQlr6YKOZy/sIOARE8JZoji/3IWHbYPIKlIkouFWNxAEVLOecy6wmRNA0MUAIhbRKKSKlIgAasOv1wG5SIQiYmOoaGhOz4kUJHKrINE3edZBTpEShBAWZJpm15gxNjIkDRwbPgYKyoTlyUUZZyAyKIKZkS4SUKQAHJ9KY1JxzmGcza1KKKRmhL1hCIwIF19b4mXW9tyebsd07EvsJ54OmK3XEQzS2dNMAMyMDsMUt8eCLqqgpKpoWq1m01JprLbUWVAlMxGSAAYKZMlOT0iq8qNXLkgDQOREqgACmoMAIIYTIHJlrE8qEeUYrs2pFAEMIFIBo0V0PoW3T6XQ4nQ5ZOD2fIRfVV1SMax3B4qWY/Qsg4DZSLrXqBGeXgH58fPzxxx9/+umnT58+zWtl7uYJmcE8z9nUUUvf93maSikAOgxDLfM0TXd3dx8+fPBlNg+D280PHz68e/fu7u7ONcebmE6n08bx356fN4BKS3oOvMIjrAH5VWlJN4/NRSL82lIMuHYa9S3fpA7DMA2DL/VaXxOJTcMhBFH48O03Dx/eq+GY5+ttKLLECWOMzFhy+emnn27D1LZt2zS32y0RopamaVRqCEtHjb7tusa5QW9kKg3EXArEDNWh7VzqbCCBMVKMMXrx136Sb6u+1lJr9aSAGyZcWwkZCACZoaduCV5TJLQKeomIRwJUDUkAqKqUvGZkADzy567hkmmB14JKRgJgNU/S2YLLVYmCy1ajUQgRmVOgmCjFEAKh+9xatcLt+sLMTdNMmtFguF201N/97nf39/fff//9p0+fLpfLsT8dTkdnnLhkNgKblaKvEY5tRxExj+u4Uk2MkagJGM1sHAoQl1KOx+OhP7VtN1tumiYSilYTdbkp5vZ0/9C3TeB0d39sui61bdP1GFOILcS2UMjGlBKnht4UczCAmeo0zU4B/MMf/vDP//zPHz9+nKaJKPR9P8/VZVo3fPMvWo//ew97G/b7axDnz374X/fTX/9zg4NfGPRtrORtA27f7M2saRpYMV8pZUOKX9zOz1687tLQ20/TTqluf5LtnLSyMpzfpqr+WF3WqtZackUmZsIAZov8jTdmKKW4L11K2XrNqioToUFkhhC8qEuxqmr5uYt5vZG3wU6Pgnsb93EeXc1khbkgIsieGFpuc8XfiyiPqrrcMSKZahV7fHxumsbzuW0KTdMEZw6n5Ok/joE5AgDHYKNtgTEfHAfuS6XCLm++xcz2D8VHFQBCCOh9m0RV1YmVHpqay7pPmzhWd4taawEAV7xysxCIfXdYkT0HXjDomi19o/nnlPQ6L+HDLYC6TS0R8RYgYT381raJtJHafRJ6Q/AQgvcuN7PbNNYq0zwP0wwAMVxEZFi2HhcrcU9mOaGqqunS9cXncF0ijUslgy8QxRUELk0mttHe3CdYhQ99bk8hlyyllKIVALwomgw8olKEcracY84Lo3EuFAgRZJ5nQwXkXIsLtBkuaQ1gCgQ8o4mVUuZ5NEpalBO1KQVCBF06GjBjFGJGJkBWWMDWVt/ES5EiqqrWXFf9bSIiBDV1qKwqXzMCN3tiX3mqX38M1/KOxeVTM1NbokMKtm3Wa5DVlWAMTByGK5pYFSkVREFrZKTEzEmgIwls1VKMzLoGsKTUmou47jcpkecuTEQUDJiIIjHExFowoxJqhVoX3I+1VkOtYhAwtd27h7vU3Y1i7eF2y9X4SfBiQEHcMw6lyKs361zAdc2/+k/LWAAC4sYeo5WjrarX6zXnfLvdPIF7uVyc2z7P8zhPfd+P81xKCSmK6Tx7Pq56FBDnaRiGpmlES5ZKiF3fx5TarvN2tdo2MaXueOhPx3fffOi67u501/e9c4o5BgPItVQVl9L14LxLgjEzxZBSmuc5hQhqViUgYeQYY9u0zNw2/e06tm1b6hzbwIFb71kHpqqgOk3T5Xybp6KGtdY8z2oYYjNN0+F4B+N8vHs4Hu4UAAY+nu6eXp5fni8553mcmNmTt6Z1uF3maZrn+a7vuhRLkaZtwcT56bpTE3AIT8yGRkioBiqqVfNUJZc81zwzc+IYFwXztzMbwK3klvrEXUYAFxZINa9XX7u6gS5V1bVWWp++LEr3CBgiOUUGmCF1S161SV3bOZkmYIjkZb/o8i5LZJGIYmxqVUSMzOrlNaKIwRv0til1bUvMIVCMDIAiEplqySVb/+6BQMnUW34GoibF9O7h2HfD9QZqQFiyqBpFopByla7rZLjlXPsepynXqsxL94VSCgK0TVNKiTHNtfZ9zwYGdDidqkrXHlLX+kMBgJRSmcZSs2esUkqoEkIypF//9neqtWnbpmtDbGLXU2gqhRAbUsbQAIW9Zm/NGdbAgO8Hl8sFdo+maZpa86dPn8LKcKWfI6nAzyGt13W6e+ULnPTF379k+2wtbfsCJ/3sVzYsqLvE6M+e8wtXezOv2+sbsMMd3Wo7rawCgV8gUY+K+AZpZk4Iadv2er3e3d3N8wy7XO0WjdvyfdtP29v8Ha0SJKWsqiQia83Ba1Jyyx7iykIOa2OM7UVdhQY9//jy8nI+n0UETJmTU79Xh4oQ0SNzeVHlnNxUMpGZeMlKCtFEiaioxRhvqqWUcbwBHHxYdJcnXU4Lb2bCFr5ybOEcQVu/KyKGrKqGi0SRqm651Lp2Xkaky+XSBL5cjvM8xxhz03z40BSrHhkKITRdn70bLPM8F+Q4l4JEXdsCkYBhYEYKIbjNB0RA3GZ+KaXWpYhnHEfnk6Wl964oBwdhKcRA7Dp/U65EUG3R1q41a2AfbQDI0wCvukuv8yelppTqwby2bZumIwoIZAYpNQCL3/j09ET22iHGo3q0Et1ijJfLxeO+HlgNqxz01hvXMaIbIi9zcdTVdd3tdsPAtQqHEJu21ppnvbu7K8/PtVYwmue5a46llKZJ7hgws6mKKe1a5Lk7FHgRMFePR6lOeY5NEikixVZ1JFU1k7Xq0QJ7iBGicN8m0aJWx0lEAIOKFESrTPMMBeM4jmOAIscp5/tTX6Sq1FyECEaZRY0pKoIPzmLlqrZtW3NhppzzXOfQcsToqU4mIN+MQjCCEBIii6lINWOh0nWEgFPOqbMupL7vi3q8o87DjcEcwRPyq7v4c3RAWiHj3mQtS3uJm74yfXF144kIxMhFdrT6PoUGBOrSHIRGuHR1IO9PgqbqimRlNWUaAgNaAw0UQDGvaEMkBctlkUNS57esTYNUa6lVVZEptBQpqGpIgakFkKwFq4e01IxqqWrodbTMHALe398PFQ7H7jTXyzAVMYikAITBRfr2XOTwxbi8GnpdXIrNs/RPDsOwtbjxLPD5fH55eXE5QFvbVNdabQQz6/ujrlxs7+3rgjqnu8M333xzaBuPwMUYIYS2bdu2SSkdj8e+7w+Hw1ZJN88zrqrUHgDwElP0/PfhwKv8EsWwKcKgmnfqvLu7SyFurI5xHLuuO9KpbVuPwbq/rrVcr9eXl5dhGEopwzAwUa2a81RN3z18+P63p2+//XbK+XK7Odf77nz/3+s/enlHCOHXv/oVMqvC5XL5+PHz4+Pjy6P1XfPdNx8QxIzc1nvpn1YhQMU1A4Ke3TAiVplVas2LxgQjRKIQSZz0sYQMF1O+IDmiRZRE68YlD7TlSoxcTAcIEQO9TnTy4DY5SS5vGwlx4BAoWhDpu6OqOvuKA7rfz4xa87KIxABB1ayaaPWNOcYoUkxAQRyg933vz9R/jojMsBpUVGYQM5kHYI4ICjVFjsRSF/287777tlZ9fH55enoC5qO3AV1nZinlcrmc7u+maWrbhQ7ojsfG0HJ6MgPGmFwYsZRChLCKXfsmUXPxeZJzFinDOD6k+9P9nZNHOQQjphhjagEYQmJFSg3EGHYlnwJGZuM4htR89913ABBj+vz587fffns4HK7XQVWfnwsAuBymZ5/3Ozd8Bf7sq0Dd11DvZ5fzV1YRvnwXX49tYnzhFm5W8otr235xDyK/uLYvwNx2tq8v2FYRje1b+xibzysnBvnz9eu8v783s+v1uhgZos1u0Kr8sr82h4bbJW3oMJeyUeX2F7wP/2wZW8fxIYRjf0CDWusgg/LCmpqm6fPnz3/84x8Pd6eXl5fYJJHaHXu/p0hsptnMO3UP43W8XofhKrmoq3SAqupe/sMnsMeWrtfrBgH39xJT8o1wgTtgALIffB/17c4WlwOXINKWDXDpz3EcfUrP8zwPIwE8jqPXdQLA3fFIRC6n3HUdIoqtxToIuZZxnjaUvI3whqEBYNXhA/fk/fIclm0IPjI3TbM0N3rr8yxrlmllcovvDrfhGjnEtd+u7xGB3uiN40JVSjE40c17WXqHN/EJdrvdEodtrjrFzbnjHz588IbIHgt0/OfJKGe3O2PBbQgAbPQAettjsG1bYu4AAaBkQ0RFbNv2cr5tl7oMjlmt1fWxE1OMAVRzrjGEtk1rJz1GRFnlIOZ5HsPoYpm20iJ92N+/f388HqdpqvOsBiEE77WYODDfbkOWKrNOhVBz1hm4tG2QY6KFAya1GoDWcRwNlSiEJjX90uMYAFQlhNA0CbGXnK+38/XlfJtux4dDtYomlkITIjNSjMyImpgZMBqwUZBF1cjGPAksgLtt2wiowKo6z7MbhMSsHA3BFDdt3S+OX3JTAZZmnABfmKa3ETFY1j4jIcjbTxoi4ho39OClLlxNQ8RqGszArJqCKRoEUwUw0yo25TJP05wXL4tMY2irihcP5bJsQymFvu8BAdFCJEkRcBFXJ0AKYZzL+XweioX2GLq7rkn3x9Op7y/XiZlzLVLLXASQ1AXSvSzNALbuID+7YWw2mlb+tc9sEam5zOPkaOl8Po/jeB1usuYcERGZnEUxjCMRxbA4lOaEjLZBxPfv398fD+4PDcOARKlp3r9/78sshLA4WCpQMhGZmlVxp5yIYNWGCCFEDhqiqxLUUkNMfdOOagISgstvRyeCeGWyIShsHUIV0ZhRFYBCrXodh2metNRhGKRWpkjEbWpDiKltgQg59v0xpYYoELrLO5/P567rgPhwODCHlNLDwwMR5XGIkW+3my2C4Muq3rYTNAQ059IB+qysOU95HkudvWu78/fI2aNvj82gAICq1VqlzO7Fbk68d44PayxEVbcu80TEwGYWWGKUqRRRgCKINTUxxkiBAQCZ3JqnplmeMrCqEgYkW2QtzbZYjlaJgZoY1BgEFJdeW4mJwVAqKKqJrdEUVItEkbjMowaOMZLisW1LKe6LiNSu65jjMM2E4TqOXo0UQiAKbds/PCxb2vl8lrJ2plcjA1TTUmutFAMiqpECFTGfPHPOYojAsArGXi6X2/V5GF2i8tC2fdsd2u5ARPM8z1VKzRU5achIlnVUi8KgmHLdOsS5ESCiEBgDIC475UZmdcDHzJ7NtDW6Zjv9kT0ss7fH1yv3l/7+2Rf3+GbFDK9BMlqP7ee2C7NdcnYPRnHnKO5tyNc3sr21hfq+MDhfYE1YiXcbCcQf3AbUNjPlilF+bM3iYCfgsuHa7Qa/HtstGOlXWFdNOFjDCbYyvextL2PzMj0AWCOLOWev/r5erye+6/tugV+LLslSAuxEi8VtK8V06VhAROANZ5HMrOaSp3mehjyPvpfvfwtWQggA2CLM/3ph+8yg73hOC3KqsAKYga4nUNVArxUkhEHKfH5+ORx6n71a6+1ygUXey7quM7OUUkqenF16dRpCahtm9maJizfLjMHl7lZxhhicoOZX6C+mlFxu2pkhaJoxS6k+LETkifL+0BqA51vmYWyapmubUrSUkvOUQuj73qtG45Lyfp1OpugY9JXTvOTxTXVROutS46jOx9nhlONdD/g5j/x2u8kqFeQpqXmevdPp7Xaz1fn0bssA0Pc9LnVLmnMWA1Vt2/Z0Og3zrKq5qX4SAPBOm4F4nmfXk4+UiCggmS1haVhBLSISLTXIHnoUEdUaArVd17TtIg6cJ5GCiO7DuBUaAw+3a0AKIaCCETETEy/yph7tjgFoafgpmsUU4VWDhuPSxxVMAIBMPeIYY+y6zkhSjPFNyBwQITDHyESkxtUIiIGCAhYRogY4qVfnEEaOCksN1pLfD4GJFTwi9IvHFxbp9f/4av1WwOefX6wCrEEWdE0lZwGqgS3BPzIAWlxWUzNgW6OMnhAjBSQGMBM1FTADojLXnPM4zdOY51p8dqEQYRSwKlJfJdDFjE2XDrK+NCoBV6q1TmU0XMSYvGqh4uQkFI8KBUJGzGZESByqvlpv37NfgxbbdW9D9oUpdBXW56enYRhu1+vj4+PHjx//6Z/+6fPnz58/fx7H0be0qlrXlpcAgBQAwBvEAcDKmeP3799/++23XYrH4/F0Ojkdyr0r53k0TfPNN9/s6T57Kobzvs2MVwUpVfVIgfOdN1TkX9zO7yUpXdd6lGgcRy+YuN1utVYpej6fP378eLvdtNTr9RooppTu7u7avitSPz89KdD9u4f+eJjn+fPj4+VycQfRUy1zqW3b9t3hdDr1/XGe508//ul6efmnf/i/5+kWY7ybjr/69XfOzIlhaJrOgJiRlvILkVpNyjRNxYu2ABMHgCIiKuoSqftje3C11mkax3GseQJYCv5n52IzbAQ+hKXj5H4L9NkWmnQAri5151WKKTapY2YF2xgtvlrQQFQD0woBvTx+MbK1VqIQGRkZyZjjOpurVanFL/u1am+c5pRS6to6DzpZJhKx+/v7RDSLnc9nQ+oPx6br7+7urpfhNk2uRtS2bd8fj8fj3d1xnudxnC+Xi5T8/v17v0ERuV6vXkD67psPzDyN2VXKm6ZJbSrlBozO/BOR8TY9Pj5eL0+g+XQ6vXu4//Dhw+FwIKJhnkquc8lTrq1iLDibVuCxSOwldofucL9BQERShJIzcnDWKayhyqenp3GcZdFOT05i29D53vXitZrPXqldskeB+DbYtrduezT2s4gQ3gLB7eu0OzZUhDt9Dd/I90gUvgJ59lWSeo9lYZe+hK+A434c8G30jlYlbWY+HA6bjRrH0Ze2D7LridZaXXNnTW7SlrENq3wG7BCSQ0ZamV62+r37u9uPA2wqGIApxDalNjUJl7SyZ/0cjM7zfIfYdk1xWSVAMxMtdc7TNE3TEIlFZB7GnLNKQcRAHIjYdb1WVREXQM058451usTAViNJREavdanbSL7CcQDERWY+xAgAAVG8IFoFXOA9Rh+3MmfJZRiG8/kcAj/c33s+5/Pnz5fLpdaKaMfj8bvvvjscDqntQ4oe/FOwGGPz8LA9axF1L+j+/j4xbxPDTYqnj76wb/7ImqYBXZ7gurPGGCOHcDz2pdY8z+M4Pj8+vn///t3DfQihzNPLy5W67u7uTrW+vLyYWdu2PkrMnGJLqETB+8xuhURrXGCZRVZloTAhOqnO00p933v1DxENw+BKn9fr1V/3Ibq7u2ua5uXlpdb68eNHVzrzSMSHDx+apgGmcZyeX16qGjM3zeHXv/516rqXl5cf/vjj7XZ7vF0cmqaUUohmNo2jqmaErvf266/0082eMy9+0WYuHK2eTqfj8fjTTz9N0/T8/DyOY9N0fjtElMfJqtwfT23XH8XEQM0ZY0IofRu6w8EZWSEEARSpphI4xS56xF3BJOdlAE1KmSdRYovIMfHDw927cF+0cKQQCExM3E8gZEyBiKMpgkNAgKqgYrFtjKKI3m63tru23bE7tABgZOtsD8jo8vtGr9E8e0uM2Zupt34mICLtOlzDmvZcv6Dem52IDBSVwACsurvnfhQBUmA1MzSv43JtEgvcUI9KULNClcpaSc2kmnP8pzEP8+RmR1VRqeoNEV3ayTkDKwmhmtFaCYoAQVdtuHGecy4pNUY4FrtcLk9P53EyXfmvUxYAAAFgaGLChVeJ5kUkX28hyzC9FafYO8SMi4mstXpa001qjLGI2M5d3kxkFVBVQuz7/ng8Pjw8uIc0lYzTGELojgev8OIYqgqrNN7req3n9yUq3jUjxqZpXGnd07uuz+QuIx6Obds2MblE3Z5ivGyluFHfighFbjz1UEqZNW94V8QUqaqMl3NVReYmdbFlF8+qxRtsABEdux4RldRMp2nway6lMEeXOA6MDw8PT8+1zNkteK3VTJAWR8StNdLqrEvRWlQKqhJ7dRKoCKrUHdXB0Ih82FCl7iM0ujbImucZUEkIETU49RO2TR1XhtNSPePdV01FxdZeTACATLh+fo8MyAsRgdyj2EjlauhJOzRAgkDEAci8Q6kWEdlJ3Tp5eZ5nbVtCsFLGcRzmqZTqHd/ff/j20DUcm6Lw/PyMS1k0qoDbbtXKjJF41BHRyjzNCCKSAjGaiZWcnSNsVXIuDr84prbvQghm6FWSNedhGG63m1epg3v5TdN0fdsfkANTkIBkQGpI5NmHKpqLQBFOoPgaEyIiXbsCzFPxnKDrQm8OOoBuAS1ciSDbGlyiHavH/AVO2q9WeBtv+wL/7V/Ut/nNL9a4rcrM29n2SGIfoQzhy0qyLyAgvMWdX7yrbymP29VunwmrPg7uoncbynHc4DBlo9vD27Jf2DUG3dDk9odDQNiFXd1S8VtUqqoebwurjvF2VY7OeWsmsUYWXczTHVEuwetCLpfL3cM9GICoGQC9thRbQOSuyAMR94Qm1BX/zcOcR1nFTXbjrFtcT3Zt5NZ81Ks74ZuJF6WZOgnEeVBrKkwNVNDMs5yejREtooWITNUD6r4BA8DLy0vTxJTS+Xxu27YqdLUXEbHFXMx5VtU8zV75m5rGLwPoNdLs44xM3qQEEXkR8jQRCcSRg4Axc2AmRCZylVlXgDIAMy0l327Xrmu9YrdtWw+5dV0nUs7nMwDEGL2X5javtqdsimaoCjlX79nje8ckWkpx3OOqk7h2/7OV9eRGw6OG8zy7Z+J2PqXk5IQNAvIq9Xw6nVLXllLneS6iMcYmHXxra9v23bt3zHw9P/tP+JQws6ZtpVYPqaiq6x6gQXA5fl8F4ZVQ66bM5xigckBFuAw3XwJtDE3gxiWiJaQUFoaVGiyBZB/teDy2nsFgZl0lwTEwAoYQUmwN1+akYIagVRCUlkja4lTExFSRAhKBqdWl94Yv/LVMx0gRAbwuxKqKIZc8k2I3TEixP96FEERdaUgRC6oBMQKD8S+JwvyZAxERdtZyUYT2v3VlSftWS+BrDT2Ub9tCRUQCEGQA71hI6hsFgCmYqIpJ1VIEamHEORePRJRSzUwNCAxUrJptlsR/FBMApOh7txkI7KOMTZNrRaybXS1znabpcsnX63WaFQHatoUQ56nKLi0AsPR8/wsVwfjVIaW6srFTlzYv3H01dJr2DmTkOZdSvEVPfzje3997tW9gZ1/VaZqaprm7u/NGPbjmLmutrq3lkXOP2bhLFCOrqi+8mdhVV7que35+FpH7+3svvMK1ZyKtxCCFZRtwcINr5FxVvRGQ1+Q7C1DEmqZBtWEYpmm+3G7ffvvdd+13SDSOI5AnEZZEgJkVK8ycmo4IrtfrPM+lyHfffffw8HC6O1yen0qdn+bP7kD3x+PlcukOR2ZGYAUR8QaC5rONmWXHGgEiIEGgLQGEiA4BXRra9DU+GhlXTnu2Ve0TXP+dnDv7piOWIxIzw8A55yLVI01zLTTPgBzE2zoX90g2hGFAAEszFd8/XIeMANsUQEVNSQyRsIKoipScSy7zPOVSMwgAIaiJ6e1yjU3bX14E7HIdnl6ex3H86Ycf3r9/f3d3dzx0sT3+4Y8/fvz0+XT/wXcmDEvIfVENDVFL3Z64iMxSaq2uWRhiNDP3yMXQq/OapguBQgjjPF2v1zrOPqtDCKRJDdzW+10jckjNLGNqG05NbLsQWxYlgYrzlkra1g6HQMRNmz5/fvrhjz/+1//6X//2b//ORQHLqo729W60R2D+9PWtrDHuarPgLczaL9ufff3VzH11vIkSrTjMdj0qNhS4//zPeo8/e/6/eIVfwEfcRfH3xRxLQYDTwNdgmwc5cCfgt52/7kqGeSeQtv9R2x2uDP0FAoY1KAg7quL2h1NWIof1VMsXc86GQES32+1yudxut1KqmagZqyFowEV1gxCLCK0tK0HquqC0lGJ16X7kBGLY1J7XQ3dKdftOwrJ2BPZRirYApuyCR3Vt16PqFhvsNaWeUuqa5u548qWEBvenO2Z6fPzkbODT6SQiT09Px2PvxqSUcjhf7x7uH96/86GepunTp48OAU+nk9ttr3rpunZZxYjeBWohEYo3Q18G04l0soiZ8TYTlkBgSjHGstrtaT1cbub9+/dd0xCRCDRNs/RKJq6LboABLLNicSlXVUh3zHxueCzQn/L2YWa+u7vzgfWeqN7w7fe//70HOHSRV1we1jAM//iP/+jkQr+F8/nsEFDVxmlquv54PPrnPZI93Kau6+7u7sZxHIZhnucmpiWdahYRiLyMxggwxujELl8jmxWy1x5dBACOVrdyY9+y12poAADPiM+11Foxpia2sQ192/VdDJqbpuE1m2HgBb+ECykLcSMkqPjzIuYIhKRsaCZSK6BwYCRHUswgBi5nTmYGyEBowq6/bAigOE8FApVauIFhHDksWh8mr/VehIEZDfkL42O/EAjc3oW3ds/NHdCbghLHfzv3DLxs3jyUjgtSfo20IyAyIBqQGGitVovkonPRWkopVgqolKnMtWTv7+xWSMGVo7dQDtAuLG2JGYkIUE2qmcHquzbdASgNs1f6IyJqlcvl8vL0fMs6zSV1x9geUiyz1JeXCy29Q9iB79uGRW/vfLOkmxvh3q3vuJu+gM8nn1j+GecfFKnu0zAzMTBzd+ibrgWAYRgQ7TYMTODFHG3bCqAzJ3wX9yhj3/fH/uArPK6tKilR6trTw/0wDE+fH5+env7mb/5mi+Td39/7QoVFhy+7RdsbfVrZH7TyrFOIV1EvcyYKpUjOuW3baZput0HM6uMjczzenfrDSVUpsF8SEXGKImI5eyh0nmcxZmZAzDmjSqnzw8ODaAFVterDOE3TsvcD2VJtvroaBCEE9X4qmmpk02AIBIryuncyvnJRPSHuaxkjrzWAr91BbMsKrcjSwd9uci+GlQKzGAAQ8xfv7sGBv76WIVdTNakGQmZgwmhSMliNjMpEiwponavkPM1zqTUzsCKQQTUNhKBS5ik2qUmha5LWcjk/B8bf/8//2R4O795/YyrOWfaJoQK3282LfqyKcYgxFpWu67omEqiUKrW6lIaLRIyuuZVaf1JmVqqm1M5jnaYs8+wGtG1bJSNOh8PBCS4KNs8TAMxz6Q59apqm7yi1ybg15CYLxdC2ewjoy9g5QD/88MP/+l//63/8j//h2ulExOwdsWQl6yxpStrR7/ZPbb8qvwjU7d/aw7jNxv3sB/YXuTeFtjpvG/6zt1HAr23Fz57wy2uz1w98YWG24+vL2y/VV/7Qqoi7YUR9mzX2D2+Bxg32bWt/++J2qa+IdiNi7kAwrJWzX0QZ/StbsHZhKxru0/e+Ei+XyzAMqq53YaCG6yX5T3j92fLgVkmRmrNW0VKv54szX7d73w/ym+niep8rBHRHcB9PfY06iwGAWhUVp9L7vuLxGJPC3Do14nw+g9r9/clvIURqYnp3/6Ba//SnPzEvoW4AONw9vxveH05HADCTcbx5BraU0h36LjTet9PzXF3XOUPXKUa+Hsdb9ocU1jaP3qtpaUS5U3JOHJqmCSkO07CVXxCRmaQUXIQ58tLmIYTgySuD12m2jUYMjT9irZZzZl76ocUYh2kex/F4PG4Py+fA+Xz2Z/Tjjz8Ow+Ab4qdPn8ZxpJVI8PT0pKrffffdRgnYKlT8rqupiJZaOSZZCzjmUkop/uu+l03T6Nw7V9UlogCmVkklBAwLXFbdlZsws9d3p7CEFfu+dzA6jjeX7qe1QzQTyaqB1zTxNo2lFEIKrDlnE5XKxza4jeIUU5tSCioFQBGMw+KPed8K1FpKQUJAZQVAIEOixbb4VrA1XlNVMaOCFSpxNAyqKiDVwJAVahGQuQ5jDu2haY8YwkOtZis5fmcJiV4VkP+8XcI1JfJqzeztJ9+6iHtDsa06RMNX9Rg2dePxaoJokRnC4sE/Eavq8Mixjap50zSiVyZ9qapg5hUla0KViBAsRpfhVPME2qLrZxy4aUiBx4xZl3CgUzwh5zzXqpNSLkUEF3kdWrtJIGLYDwrsjfuCTF+JpfM8l7WLpd+DuzVe976ZoC1BLKYesCWitWlJG2OstV6v11rzNE1NCg8PDwBwf39vVThQKMsu6F4vIjoOc3C5bUWn08mdrc+fP//www++Wtz5Ox6P8zy3TbOdZ1t7HEM1bYg4Ogc2bk8rT7M7fE6m8Uh+LTLl/Hw+m5mI5VryXD0xLRM4D7rrugbjXOc6Z2hbN7gUUtN0pjoMAzSJCYCp67rT6aRWAaDMoyccfbDXoAIBGLgiH6DTcklYYhITFDODlNLGBUMTgKUIntDnHzEzo63t6lFVbdEZf91vAIAAN04V4VJSF0IwAxQyK6LeQXxJrwOAIvAaDtn2RSvZ26NXySaK4KqeBpqlFjRtU4hMAEsXy9s05pzrnM1EmYnIbY+qopWxVvdR+q4zs6enlz/9+HGayzfffRdiV43atnUE1LZtnmsppUsNRQohEKKBdE1MgVKIkRnNQMW1MACAQpiGUcEagdJ03lXFJVtDCFqyIjYhauIYiLgLEfq+D4ERMUudpxmIxnlq+kNoUtP23HTGQSBimo0bizE17WZK5ipkFGMzjfmHH374h3/4h//23/7b4+PjPM871trs+xOs8a0tnGM7Ko+9Tex+AXp+yerBV4hqO74AEHvbZm+d4z3q+uK7e9D2BZz6a67nl658/0O4xn42Dp8bkA17bVMa1wYY/t0N523o+dW3XsMkXwyC3yavN4IATo+TUg2Xcdg2j21YcMeZXjxPWZaGO1SIWOd8uVzmcTIzIlxYOQvIBJNaa0UwRx5Ss1vxxcYOo5Y6jmMuU87Zs4EAEOnV2djArqoSB7OlS00Vq1WrigoUFfV+xISIaIuEHtSiIqpmCKBLOkyJmZFSiJHYpAzj1Dbp4eEBpILmw+HQxPTwcOdGxmNLnkZwl3IaxpqWaobn52e/l4eHBzwePOwUYwwphhAu44hq7gW5Aw+7RK1bLYXXvovbNMOFehR03XQc87Vd8tnipENG254XIjLHUhUAEdxD91qQgNswKjgf0c/vGQ+/NVozv2FtP+j7xadPnxziO4n8er3GVRnAIeD333/vd+0Q36Hekm0YgxGVWgEohNA2x2339LJ363tVbZq21uIyBU3TIACZGmDE6NZpmqZA5P5kjJFoiVmGELq+j00KIbR95+ypNZ7CXRPbtk2RzdCksnd1BwCpWiU2xAFFZJiv8wSaYxdA7ntPsrdNKBm8lSpzaNvO/V0xJVv6KqEKmJBxYIoICAqmVouAASiaaRWtWsHAuRmsSiYCRaQYKBbVUATGXJ7Ol6Yt3ek+9V6EHs0scgCgoqJa2JzjvsySX7I/Xx8rvlvJM7RML5+EDEhgiESmri4MoAjeoM8NCIFtomqAQIRBmTEEpIAUBEkAxUDFVK0qlqJSCwCBOyAL+WF19bGAbJkf2Nh3hG7TFMnMli4SZtC2bcnie3RKachLxW2Ic9M0sVitl2m8FANgSk3XHXrEtf2dmbku4OvS0tV/XMUVVZVDkFJMZBoGn7h5PcZxNsNhmIZhGsYx5zLM0zRNRaoBMMdaNHWhWfsmiYgvmFIKgaWUur7pDv2Up8fnR5fHOx6PTdPcxtHNx3UYgGgah1IKEHrnzXGeFKzruvfv3x/uTofT0fOG/+bf/BtCvJzPIYQmLF1lHF254VOEmBpk4hgMMaQUm7Zt4jRN4zxdh9vz88K9iCH13eF8vg7DkKvknLv2ULIMw3S7jQAwDBOAdl13f386HLvz5TLcLgDWHo+fn1/u7965Gk4eJy0ZTIbhlmvmRGR8OvR3x0NkBJVpGmJqAwVENBWnGHBMKcxG0ATOk5dcYAyhFCMmFCmlvtLpYLdlrjlZVS1rUY4qMn7JklAQZK86BELi5BE/BsBMVaQg01zERwOYAiISZ5HrOC70SlGRCnX2uKZIUaloLmNhhBYQiaisxoUMDLzQBJADUQhIvk02TXM8Hp+enp5ezjlXDPzh/bf9YYqpn2ud5nK+zfWHPz28+0ahxgZiaPqmZZibyAYSA6mUpm1KQURkxCaGaRp8p/n88SfH5UWUKShC3x4YULIUzdOcp2kC88LMm1lF1OOxB60pBQwcmmaYJwPIU5lyeb7ehqKHaTpOuT/ch7bDiBBjSF3s+tP9u3EdYY5drapTeXx8+v3v//D58+P5fPYCBS91r7USLXuDrUpytNacfmGk9pvi9q6+JfbtEeEXHt0G6fbv7n+CVkqOG0Ra/1H1VXBk/1ub0/ilPbXdj67/uXXcfX3lCC3fcncZ9je+evbo6VZEJnLncKkn2/uculZY11WCBAA8gkWrKONCQdug0jqMewOIiCbAFFdvHgHAxBRMVcC8RJGYyBTEUBRCNWYWWZroFJMmMgUOtMh0eVpgug3j9SalcscxJlX1vWarurher7Jq19dcpMzzOM7jJLnUWr2DeQpRVSInRIz8JhFsvicASM1EZIAiVqrWpehYVGGuTvBVIkK1mHjO1ZBcGh4QIwZaH7xVuZ0vfYpSstQSu6aN4e506Lvmu199+80333z48GGapp8+/lhKQTCVehuGtm3j7fbTjz+0XXe53K7X63C9AEDXdW2KqW1yLalLRQsLD9NYpM7jVLJINQJOAarn97U2TRM55GkuooYqqn3f53mKMRChSE1dwzFIKQTWtikEend/atv0cHd/PPZt04TAZnZ+ebFqTdO5r1UlE1EgMDN0lXsOjuOBSUQiBwDzgKs7Ep7tAQB/0TtgTdN0Pp+v16v/X0QulwsiYgjVrElxIyp43cZvf/f9y8uL2xmAHhG9P4QiHI7Htu3fP7xru67vewwhxvj8dK61xqbjPB/v70SkTBO6hiLioW1qxRj4eOolZzOpRYkxzxWBQyBV9bqTpmmOd6ff/O63TdfFphkfH8fbDVQD0el0uL87psjnl2sgiIxt4D7Fqe+HYR7Ol/P52vc9MzZNbFN6eHiIMU63IarcXvLx0HVd8+vf/Q6Bs1QOHFKTS/EtI0Q2FbbKYISAKrBYBltSxVVEKgGYoVYVlIoCzIGaopanWkGnWi8FLpPchik08/Hdd/2pFFFAiCEaETO3GD2yKyJACPZG2XQzibSjiLyxkAagZl7jgbh4QQZEiGqRA6CaCRKqCZGRqJtKQABaWmQBctVqzn8NHKCLBlMVBGWZhGcMkmEKsZFcqO3rxL73eXjYZ1c1NSllyeeKP+tpmgA1rLVTKgKLFh4pmIGhWAgBQxTF9nBXBJ4vT+M4OhVNpHAkUNGyaIuLlC2H4E3JvuQCfhFX8FjEPvy2ZXs9NLjJjW6ZYh/uLY2yGalSSs15Y7QQGBGBde5ODcOg8kq7DiGM4/jy8sLMDw8P4ziqa7XXyqvYkqqG+3tmPj3cX1/O8zzXUmKMDOguckACXi9m9X2Jg/fWRX4to/Pd17FpzrlkF57FYRiGaVRVwgAAIubAV1W91H+eZx/ay+V8vZ7bvjVmVQ+ajm3slWGecs5Trbks4XenkaJJ1ZpFhFcNSV8hzshe4hygiMho4LQ/70K9S80DAMKumWZd8vJmJlrr2iF01c1f2EK+z5P3+mBGYN+WAYCVGBgR1QS0Vi2MUGvgGABMVOcy5ymrCoiJ1DrdAL3gxhAUEQmNDQFNmLzncTUhUfDqCTQDZA5EQMQhcggJA6e26491FitixIwcDse71B8/P18tTGY2zflyG0Nq2i42TQOAi7tDvNKLBbRyCEiIplJqDBRTioHGYcpFzLBgTSl5Q3FErFOptagIgJYySy7svBIIaBgCbzkdUZhLnuY8l2zzBEMAjoKhQUoYMbYcQ0xtbNK4Wzs55/Pz+fHx0XnitkvhfQGnFmT0lQgL7sK3r0vyLZ7bW7Sv//7iV372rX2kZEOcX1zbF3//644vgOOf/ye8vVlcKU28NgfaI+BtUeAuoYFruHS796+Hbg+vfaVsn7H1zPALX9zywqrqal4AEAiIyCGamUmpmw6omXlfSzRZisDMlUSWtiCmzvKpzsq3t6xlCE4XWtJe25Us4Ul8HQcFVK/rd3SIG9IlZsbALGCLWJ14GaZnyJk5IBCRqZY85XlS1SZw0zSE1vc9EXjfpv7QIYEbZ7+14F6k6PPzM18uzy+XUkqeZyc4+uERhBBCzvnlcvbBAQCvkMA1HWGg+3moqjEtweBt1/Q/cp0R0bFOm0Lbtl3b+btE5HsT6sLdBPBe4WBe0LCK6SwPVJc6IV269FVbZWtsrRH0E3r873K5OCfeNWVLKYfDodnVC797985LSWKMp9NJVadhnOfZn0vTNMTctm1s25javu+btkspyWoHEFFEAqeu60QkLFHbEtYW2My0Zn5ZLeOa43aPzq88NqnrurbvPYPsboZTULqmbVIIITSRC4QURFNs27YZ58isILV4PDKlFFMKBuLPqwTvd03M3HfHojIPWrIYgojZYuKWWBIBEiqaASAtFWmABgyIGBAUARDQ24chRnOtG5Mpl5dxuma4THKbpkZs9NaGRoyg/ghtKVtZtjREhb+2IGRd+LvUCtqKU5ckKCICeu0TIhiikSCggPk9MiICshGiIlAwAELVgKCRQytSIDTADYWKMVklixEMjSvFyEiRA6dIISCiSlEAZjFRXS9PVQ1ela10hbOwVjWs7l/wJitNE5vIokW11ppLKQYaYyhWzbCUwnGh0m57zRsI6J0H9yPoUz/XmleQp2snH0c50zRsDS5t5Ue7g6sLgNS6yp45hdANZd92Hv5xb89EPZ75pE9t2+acr9frTz/9VEo5dN04jl5d5cpJroxaa22a5sO793eH4w9/+ONGIgxh2bYBABCYGYmQaYOAwK/EIBfao1UZ2KP0XkVlZrfbbcozIIYUDKFIHecpXK8i8vnzZ6fFjPMwTOPz8+MwXmPfHlXnWq6X6eXl5f39N/f3920Tmfmnnx5zGaXMXdecTqfUdk3Xh9Qu8Nrq3uDZ227u+y0tcBB7kxahXYffrbbXH5xoocWK7QpLX1lBIYa031DNJVtESs2lyjRNJJUoxFqrFmbOuV4uL9MwmwkqipZERuTdESgGIiImAIDEIQQKzD6qVsUMQQXQVqoNxhBCoIABQIdSQte9S+04ZWASNaLAIXz4tm+HcZqm6zDlnA3J441904lI60K4vkBqAbUyZ2KoauNwRehTiO7HVzGikEv2lKJ7YKXm6+VWpYDU4Xap89Q2CUFR7XA8+B7jYvFYlVlC0CYmJBKRcRxzVZ5yamdu+geOsTnsm3WWPF0v5//0n/7Tf//v//c//dM/PT09rYab3RZvCUTYoasNyuiOvwU7+LJNiT2y2S/YvY2zXU+ObRb9LArcf2vbffcO4RfI9c+f5M+f30wBzH9haV64bPmvOe4VgKFqVWVVBmBYFci2a6D18ECvQ8D9ktmu84v72r+4IUsAlxaFHeozT5o4W9cZTh7RjIBGrpq2BCEqmIFEBETMsEDJWuv1enl6erxcztfbOTUPsLuM15h9KRsTfJsAtjZ1gBhV1US0Vq1vZg5scwNf71eXWuPlRmDhvWGMAQgUQUSwVjMkChJEVZk5cvD8SYxxGm81L63JD3d3d6cTER2Px7tj/7vffO/t2tuY/t2/+Zvz+fz4+OjFpP3hkFJ02ZGfPn4kohSjq3b7UAzDUE0Oh0Ot9Xw+OxkjEXuOiJmPxyMAaM1d10UOXdeZKCJ62MSXpAM+/5tmYmaHWYeuadvWu49sEV8RCbikdOWVzUmIiOxyxM6WAUQEphBCVZvneZ5zreLY3TnHTuT1te91vmVt+BFCOB6P//bf/tvueHx4eDgc+hjju7v72+324cOHEML9/f0wDN+8/+BlgvM8MwXXpuUUQ2w22BpWJW1mnqaJiE79QURqStfrNc+TW/uu6yJhraWNMcboqX9Eo53mpRcqHQ6H4/Ho6kjTNNWamZEg+fAS0RyjmWEDRATEueo0FwhBAQ3ZySpedx9Ox9Pp9P7dXRuwbWKM8TJcRGSYZiJCR66GogXNwARRnPqAiAAKYGQI5uADGAnJVm4DIQXgYBxUVJBu8/j5+fo81GGSKde2r+M4TXMuVYkEI4EaEpAZIgOQIXh64S/an70dA7D9i5uJeDW8X+WVl10XvQKbFhSJ7FUjSCSqUVOTFLAyamSrKSAaVSECSiXGyLo4iiEEb9zMoKCmTBQY9JXrLFoAQFUAwASXts2emzYIKc05S5U8zzAWnxiHw6GfKvNzzrd5NAueOYmAPI2D0yRCCExk8HMVwWaGZlsYT5YmhPWL+N88z6534AE5WHsOMrOC2NpzZcnBOed97TVES3fCYGYqLsWpG5T033KXy2kWTpvblrrTmW+328vTc0J+eHh49+6d+5Fm1ve9i3P6ksaVTgSERsghqqN78MoMcm97czGX3T3nWmWYRlH14dvQIWGQtTtkLhYjxxiHYZjz7J9p2ibPi1gAIuYmAiwFzvN4Eyl+O15Ys20GPuyEZiAi4oS5LcIKuy1tgwKrpXhFtF4rVNccMYgyxxAoBtqgnne8XKnTb4hcboVXiW8RMNNSTVEY89L5hxlDIEBARRJFsBjIxUtTXDj7Lj3oufhaq+WaJZuqGsQYOMWYEhG4qIaqiUDN5XA4HI49xNEMz7crAbapQbXUokII1YijIRcVmOc2Nos7CwKgiASoxGAGBKhgvNb0dV13PB7HqQLAOM0bbnC3mAHnXKRkq4JGBJhCw+zyFN7+LggsMDcqtEoWmJe6DVy4GvGViL2to2kYP3/+/D//5//84x//+Pz8vNVT+8MFgH2xnj9T2DqBrns8ry1NN1i/TQB4C/I28/RnUCD8MnTbTrj/p5/iZ63nvxoC/tKxTUJam8barjzFjy06sl0nreT3bXzgi/KIXST1Z48vMsIGyhsXc1cFvNz47qf9uxsEtFXpercwF7Pjxsr7qh9OfYLWzEA3afo3F7wfEyIyNfKEtJohFu8qsNzpQgf0pgRor9l2Wzw6N+TIACGEpEoELEzEWapfailvuqSAa89GlkwmRERNEz98+HA4dCGE0+lw6BcZOZESGL/77rumaeZ5jjkCU9N0xPz09PxyOT9+/tz1vbbt3d3dq4Fas/Al5/P53KamaRrqmhTi7XpFxDUpttT1L2MI4GOwEUM9zer7SKzVmRW++4C+dpehtXw4rELifh5EBCLmCIiq4DK8RhggNE1DEESW0AasKalxHH/88cfb7QZLOeOiXOFVuqWUtm2///77/nQ6HA5d16aUIvH1ej2dDs5J6LqubzsRmaZ8uVxKrlOeQ+NObAhru2S/PI901lpj4hSTqrRtM01TBvBkfZMCgU6X3Lq6dYxm5kRzfO2Dlzwk6bUgIuJcQEQk5q0c2LdOhyNVpe/b46nHmIhTbJpcJlRtoyGw2LJXprZhJjP1GPCUCzOHGD2kUmtBUFBBBA0Krh2rYICgZqKezVxQjplqFQUFDx6iEReDcS4vl9tttutYVQGj2NJPjomjClRWMGVj89lvBPbnFK/2RubVgGww7q2kFDoly0N9oIi+qPwNREDkgEDIbJ5jI1B0DG2MFqOJARLMUjQ2aBCbAjxHaYE4AQQMZEoU1g2zmJmsFR7bQzQzq685WAJkYyJXACAAnedZVAPFSXWcbrlIjOnu0F9uue1SmxLRaAAqWq0Cvsn2+C3/TCLYAAAWkUVbu8rUWssO/Lkgi0OZWrOZEAMxk1GtNVdVVSQkIvE4Ys62FvZv7o6DrWEYCDs34l4pgojuCflvPT09nc9nX3UppXEcvRZkvA0fP35sQlTVrmkfHh7GYTh2/cPDQ1kF952F5lYDmYyQAtddwWOtteAiIevC0QAwlzzOU61aa0UKGKIh5lynklOegYKqXoabmREDBjTC2zhUycMwAOK7pmHErT1ojAyogVBEFWgucrlcnp+fb7fRuV9Iy96PZkQeOxWtuZSl4NrMaPfYYGVD+/8DL1GQUopJ2GZPZNbIkUNkN4hL7tgVH7c6wWiaQlwrmKBqQTRyhXbnQpmIFKjGAZljf2iblMzEDEFq28TEwSFgjCtJXU1VPQJXSpmmHBcpRIuRmzY2TUMEAYkYtUqt9fb03FNsDidMvYhNAtVMMcxSqpoCGkbkSBwASdSGedLieh+EaEzACE0MqgqqQARdgwhSZhdifTkPpZTbMO737xhjiCzn6g8itTElbmJ0FX1HbIgsYCJSas1V2pKLqhoiBQE0YOaYUuNs3L0Benp6+uEPf/zP//k//+lPP/7+9793wl9YWxQ6uN+Gfd2zv8QusANeX+CDbU+Ft7Bsfw32VRTwZ0+1fXdvgF4Nwg6a/Ox3/5pjP3t/6QMbht6D3W2pfhE09Xd5lSNx8Ld9C1aGnL2tCN586/0AvlpbMwPwTVh3A2JmSK/fded2QZAMTqoBUI8tbeUITdOEtCgoXYbb+XZ9fn6+ezid/EZw6fa2h0f7oV4CQoQEiO4X6qs+Q607CIi0lHzhVhS5dlgGIEJGjZEVGMSQwTtVqUpgFjFEUfUaL/Cg5BZDCiEc+v6bd+/bNqnqse8/vHvXdw0zqVLk8O7d/aFvq2REVAAznEuu/1yu18unTx/btn3//sPd3V1dmxVtnmcRyTm368IhZlEl1bUw7lWeZq3dsc0roFWOUVVTSkXEu8K4TwW6dCvZbiEsLNJXAoyC7wtBzWr1GIcaIQAp+IQJqCZ5KRD0uOYf/vAHr1x2UkfTNI6uPnz4AAB3d3f/7t/9uxA8SJlCCO8f7nzbYua+780sz9XM5ml6fn6+XYfL7Xq+XUXdaHlHkyywdApRVY99MjMzOXVeS26aJoYYQtC6dGFRVdg5kP7kGcmLIw+Hw6HrGLHWfLu8DMNgZq7n53AmBFYNgVk1cqC2bWPT3uZswB++/fZ0d+ibJo8vebyB5ZfLLQYiuIMmccCUooLZPIkoMvjvEqCKGlQFBGVP+hIRmtasUtXERSmZ0MXCrIrWIoYKVkvFUnXKeZzncbRhmAECxiwiYmBICugRLDXPz4L31fKCxb9oiOANNRAQcYlfvg0HLtzmr6wdAjuLjJCQyJB84S/rmMDMKFg0IjA+npqGreQYA8g8p2Q1S55lrqCCRgaiJlW1OENSBcAjcEgIyLRogCiYmXi2RMNinuBVKmuapmHIFSi23eFw+NWv0suUxdKt/DTMUqs5dPa4L+9kg35eF9DWRIytUUCPA8+ljPPk+M/Firaq0qWCZJ2RIgK2+MGLXTOD1SELIbgTXIqVUmqNuqNqmplrO23xPH/Rf8tb8Xp0XVU9I/yrb749Hg53h6M3F/bPLG4iMYfgYRtl5BhAiztS5jUNDOb+mQABAABJREFUJJ6h277CvFDItxCI2xe/L9/LmRlQ3YtSrTHG1Cxfb5omJW7btmQbhkG1qqppjcnV+MC9wGmaVPfRFEMyQMBVgceDjjLPWGsAD3LYPN2K1IV8s2bEdJed973QfTKiJiE7LFNVs7nWNwpn/nypXZRyDQGK9+4mwsAx2KI0JqokIjHG1HTYrmFLtRgoEscY3AVHRAMxMjRCjogICsACHBEITDAEQAZkDpvElzHL/buY+s4gAEKxgrGJQJTioelpzjZMPFcDdK+AiFTER4zMTKspqlFkNqJ5LojodIJpmiik4/GYi5mZB8BdgltKRkQCFCkmkprUpJBSbCIfDgfXC2SOAmYiBhCAjC31/XWa57lkNVFVUzZQhBCbJrXMcVtEnvZyEL/P6m6PyXYBrW172wzQhgx2S/KNFdts2V/Edn89bttDz+WEu8TKvw787Q98G4/c/9D2x4bV9nh0j5DobanvBu+2/Q++klfcD6a/vu2U2z+3P/y0G+jcYIcf/qHtp7e7WGXnXineKSWOLCKK4NKAz8/Pv5q+3XbrrQb8FVzu6DQYFwNtZt79SleNQ3gL9BGRDNy6+skJDIhRjckhLSc2VUWw7OVZ4Ps1BEaR1zgoGRBiCBRjbFPs2nQ4dHd3x6aNqtq2TYiU8+SutZGlELuue//wrtZaVaSamR36/tQfjl0PTB4pGMfRKUAxxhCj7yaGyDG4TMQrpN4Nqa0i3ojoNWdbMHgLGfhteByrlAywKCRs4VXaxeaJSNFgjf0gkVMma63DnJlZzcIYQyREFJHr9VqrENHLy8vLy8vnz5+d8Oen7bru4eHh4eHh/v4eEX23app222L9lWEYHALWWlVA107rtciU58PhMOdcq85z8WIRWxWL3JHwB84cUhMOXU8KjBaIzYQAU3J19Bl10cnbB6Hbtj32B9dcU9VhGD5//vzy8jLPMyPFFJyX6U5Lk5IPade1pyqUImC4uz92XRcQqW0lTw03y5E6ZkKwy+WmWkUspUVeEQ1ESAVQzUwFQBmJQMzYcJ5nKUVVw6LNvtBD81yJA1VTrmOG4Xobx7HMeRrqeBsNIyB54YEKCEmIvFsBHq/DjYL4Z+yPH7uUwi40+HMQcCn9MAAgMwHkJZZGAYkNGZENAJgIEVwqGgFRmQGx0TyjNQTMIRsixkxEYBRIQVRqFSkqZkiLLqBT8ZbLYGZUioJCb8tZVuSggZNBrbr0UZRcp2m6Xa/TJCAaI7cxzTVbzSJiQE3TbIPgq35RS94Pk6NhAUBEMahqRbQ4C6Vqnuuc61xyVQFCChybIBYXo1aqWq0111pdAR+IACB6z5rFFQDfWEIITQoxhHXcKYTojd/mcUCzJkYTmaYBQFMK5/NQ5gxqaPDth2/atvv++988ffr09PkR1fL9/a+//VWMEUC7rnFG4OJCRea4JGWQGcWYmegN+97tRZGKTIfDYSlbJvIkte/itBCXxMAMhJA8beF69DGxrH24HYmOQ/njH/94u90ul5fT3cEKEAIzlhiL2DiXYRprrUEjuOuJ5ga/5rnkaRpvw/Um80BWE5mp5JyfHp/FFtPWxCClrtuSuNQ4AASCsOS1KSH7Wty2MSU2FQQwQxEjMnetDAlAUkqkbIbV1IBUbS7CzN5AfcnF89K5ISAFxrCGWhHdUzHH68AMBoYMFCgQkJpZalMg4JBc58Pp8CHi+w+nYRyvt2HKdZwzp9i1h6brTQFDJk5FdBGkzIWRSs7M1DCJiKkRGpnR0jWkElGMSUPwOEHbtpfrRER93zdNE5BEy/V2rjlHxjYlJW6a2DaxaVJqgvc795tafHQwUxCCKVcqqqQIRhSIQ0xN0/ax7dr+kJpuW0en06k79PN6eJJd12a1u+W2iC5tK5N29R971LJ/5es/vvj8HvZ9/cfPHntMBmtahGxX1QtvLazB9h6u//2lY2lOs3EB91/aAOgeEm0Xs43P6/aPKGv9h64COtuV7/HfNuCb27OhyQ3nbWzaDRcu7Gc3/9vyUXX2EhIsPCBAgtedA10ZIgW3OX5HpZQieV5zi7B61w4BfQ+ulbabjTECB0QEV+Bac0EiImoGS2O37VmZKRohMKIoAhoTmZEZOBfLQqRgZKgMyARMEBgjcbEKJqYVEWEpFbNA/P7hoWnS6djf3Z0Oh0OIFIibmBhBaqYY264jopj4gO2vfvVNKWWYxnkuinp/f8p1Pp1O8zwbUc7ZEfDx7vT+/XuvBXFHbhOO9ZZ32z7nITEPEyxPH167sOBKjRCRWoqUQgCMaKs3BQCiWtc+0cgs68QwUjPAtdGwP+iiMs8zM885i0jbJVW9Xocff/zRJfp++OFPz8/PLy8vRNQ0rYOgu7u79+/fPzw8nE4nj2UCQM4zMztbv+uPfd/7xtE03jlyBgAOse16NagqsXY43KYpj+NcRcZxJGIwcnpV4uAOABKjQQih65qaMwDknLuYTqdTLQVEwIADePfBQMSIRCElv9Rmqb95efnTn/708ePHy+WSYuBAJto0Ec2IIQRShb5vDQg5PSAZBu+DehsvUsZayofT6d27h9PdsWkaqbnWcr0MIRJhaJquazrztm+YUa2Kaa0mVaVERjQgsGmapBRfsMyMZpJLmeZxGAyBUsHQjZNcn1/Gy6WMY5lrHiajQkQ1F60FQQk8rqRooLgwJZC8Ee9fNkIbAFoh3gYBfQbBCicRPdTnDO+NE4K0lIOsX9xsDqztHA0ZCBmt7U5SGUwVBGQ2M5SqIZdp1FLdyngIF5nQCJhoyfkZMiNSMFMwwYyqnnVSwLXXN8zzFFziO3UK+MPHz8+fnj99+jRWnOe5aZoP37xrJ3m+jqOLUefMq8aWX/MvdgfZUNHmDS9pxE1YbuneGB34buGx13yWL+ZVRuEL5/VwOHRd13eN93ZLKbhl94D5ldDRRilFdcnSllLiqtZba0XUEELfdt7/15mzHhF13fnXDWCpO2BkUgAFY0by5uu7Pc1vgZkPh8MwDMMwhkjzVLbowkZMAYAYYwjU962zxdu2bdrog+tzq+/7FGEcx67rmiY+vzyKFDDp++54vOv7ozcd2kJEi3YeVDWRVTt6HEeZR7KqTFplmibXBNouZmM9OxNx3T94fcwuYLluFKt7KoKM5P7yHh+ImDlRkomVmQuY4erNFSuBk3Xm3ZsQOQYmQFdTX91uD2QbERORKRIZhcgouPQ7sKxqVsysQlVb6AGE0zSXItYdjhxrSK0hlFxLhSyK3KS2N+S5CBgZwZxzw6xNNC2qwiZZK4JKFlfzZ2bf6Ik8qkmI6NqqzAhSp9u1lFKrAuja1gsN2IxrzcyMROApFkRA4sBI/P6uw+bKtyFXLYrFQIkrsChWQNqR9ClEBL6/f7jdBte23OJMG7KxlY3gyGPjL+4fyv7YTNjenMFb9Lb9vYeG8Jfw39en3a7EdrGxL+zD/5Zjf8t7FAi7GOcW6tuAgs/2uqp4flFeQ2+zvXskvcWHYGffNgi4jwIuNRn45eDsz7zELGG9hdX4lbUHd1ExQhe0ymVSVXh7PRuu3Z7a4lB5n9EYa60ZUFVNJMYItjUpzl88C0NAYET17ckI0ICQvNUhi6hCIBIkJTbSwLVdI3DepCGF2Kam7ZqH013XNU0Kh0PXtJEI29RwwHEcRUvf96fTyVby5fFwWKQBA7Qpvb9/QMSXp/Plen18fBqGgR4ffzqdXL0VCS63m0cEee26YS5QSotTrTU654uZvftFLtM28nv0Nt4GedU9IGausjzfuolIuMrP4kgsYZpFIwLBy6VLKd4TqdZaJQHA+Xz+9OmRCNq2PZ/P3hDZtZSPx+PxePjmm2++++67Dx8+bJK0TobxJygip9MppbSJv25zjHkpaglNKjKras75fD4P43w+X7xaou/7dZKoqHHAUhBUInNWdcRPTXM6HofLuRRlBmZme+0UTESBXgmRzqr//Pnz09PT5XI+9H1KQWsB6NJrj2lz7kEyE8C5aM651sLMd8d3ZWru7++6rkXEoipVTe10uvelFkNDGAxRVQi5Vq1FrOaKIIGqi6iYegDYe4qICLiAf8nzOBERV6CEZSzz7VpuN5mn4eV2vYwKVEoZzi/D9Zan0UwYW0AVRBA2qqAEIEB/Lg+8t4qvsO8NBMS3724MCzQzBAKEtWEwKrgPCAhoCAS0cEgAFMFpgWYBVZESmAAnUzUiVQJiwGhkalUAxBCADAiZccFKniljQkNFVQU1xIpGRIDoLAgDMOQAxC4wbpzMzFfZ9aenabw9X8tPz+epwLxo8rzhV/g/F11Ad8UNzBDMwBG6bMq06rI+hBSKSjVtmoaI2jY5jiGCUgqAwqS15uXrprWUEBlUKTbbGgDFw+F0OBx++9vfphC7vnFfuUyje0vzPEdejIKnX4moienDu/dE4Xg8IuKnT58Oh+P3338PpTpBsG3b58v5BOa0Fe8RN8xTbBoPIiKTmMYYgIxX1dYQAhiYmUeYRKRt23fv+OXl5XA4PD4/AcA43tq2V9WUQtNEr00WKV3XwSpnENOCqVUEnDCbEiH8h//wH1xA/+OnH2+3yzQNHz58+H91fUxNfziC4TRN3aFfYJoqaAUA0VJr9Yj9cD43zBqg/P9J+9Mmy5FkSxDTxRbgLu7hsWRmZVFYr6d7ZPj//0mLkGxhkzIUzrysysxY3P1uAMxMVflBATjcI/JNUwhJCfG8FxeLAaZ2VPXoUXL0JobASMFFoN+sbaJMLzq6qtrEkNbVDhA5xpDSopGLc0cKX7GYuQmAGVM0hBijtJJzP00TKiKiVC1jZUiLCWUEU0AnLPkiBDLDEANypSWigMjSTLQiIhpok6KGBgbi7tQ0NjE1ZAC6v3swomEcb3UaJuEQmMNuf0QKYlqnIlLHcewOB1WdxpHBtNbhJrsugeKXr1/7fq8IIXbuLeQMrTVnDhwP+xh4miYXvECknFxAzsTadahA+4xBrJkaYzRCAPSAN8fEId2/e9jfPQxTOd2mogqUxqmUpqUqpxegEFOXunw8Hn1huN1uAOBc7NUSOclB1u7bm05oK0CRpTh09a9wIcvqRqwYNpjPP/fJ64vlWicB36G3LbJcreH6iS7qaLpJVf8HR9h+uEIcmBX+bC1Q3ZwC/LYQ0QzM1KNoMYYF9OI6MkRzptVZU7CU1Pgiuo6nbz6SK41kHZn1Ww/IbVGgmTVdNJXWomxwnAeIsLwLYADkf5gSsUhjZgDywr1aKzEYSDMFgGG8/vTzz6oq3s7OK4d0Hit3O3mR/mLmPDMoDAACQAjUWgmJxxE4RgWMM8CdISBhWErc3OkNCkJG5BlnMCSUKhzIzAzJcoCi1ihyEIVIlHKW2pgZwXKXDv3uw8P7lMPD3RFQTTRGt9JSSlFr4ziItD5lrRURd8eDpxRrlRjju3fvjPDXX3/9999+e3x8AoBSypcvXxDxH//p387n8/Pzc84ZVBnpeDyenp7NzLVjHLvknN01CiGExB5BjzE6HPGiQH+4wzBQYE8sej9MJwKq6jAMZZrW4EUIgZihCACIKW8YpU2lzF2OtD/s6+mqqp8/f/7y5UuX8i0M4224nq8hcI7puD88vHvY7XafPnz69W9/u7u7c0DslV7es85AQgjeLPh4PHojKE8F+FQiopz7cBtDsGmqtcjjt+fH5+fz+Xy7jiGET58+hRBiml/81po2IaJWCoAOw5BCsP3eAxan06nvs4h0KYcQVIBT3OVutQ8i8vXr1+v1+vT0dDo9D8Pg+bBd1xNDoB7UuOuIAJCqyr7rhlqbailTrTUGak0fHh66fU5dRtPb7RYQVe3+7siMrbUQYgoZUJuOgwgoSLNWFFSaa3IgIjStRbUhABurNgBqrWgrKK2NAwjVKlqMWmu3W71e2nAbL9exGhFNw226Xuo0EENDCCEgUbOKCOz2sClycK2W731mH3YHJ+uHhIzwsvPGkG6dXgKQ1YswRLGZdOhIcbZ2AHNbkdlWmxlwiEGhlSmG1FRi3he5FqmG3IyKWlMDI4Ng1KApoFfJo4uZeJINwCUToiejRWainhkyY6kthCCmt8sFOd7fP3x+POeYTqfT02kab/VWoQHkroc5fRGQgpp3B6FXbdSXUSAi7w02U3c9kv/8/Hy73VzfiED7vr9cTrfb7Xo9O8MUvJosJW8jzRQ0vNhWn9hd1x33d58+fdrtul9++YUAQwhqTVUlJmZ0Ixgi+5wvpYzjjZm1ucgzbg33OI7en0OWBb7WOpSpmbbWUt8BQEopRs45K1hptXh/ve2CZ+aG2FsVi8jtOnrJyziOQCFyjDE6r3a363LOzB5PCiICqKrg8tdOuXh8fDxfbiGEvjt6IvL9+48fPzzmnJ+fH10KeK7z5UWtxuZyPkD09IezZ2qtiBxCIAQiBtDD4dBUtHnV8MyoQES/cjIgIiRbyYu7GEOc1bbmxNZLEaL4MmNLmR688GQREZhiCABAFaXWKqPkjDn3LSgzY2Bzyh++eBWq7LIyS2ZnvjxVldZM5lYlHIiZQa0UqW1UVcKggIAsDVUw5MQY+i7EDN7zqrUZhUw4ai23y/V0OiFoHykynU6P1iT//LGMdbjdSmlVZdcf7bAHMtWz37sjsJSCzVwQYY4pMkSHPsox5MzMGDOZQZFShlZaBSNOMaY+7wFCcBCeMqSQjFMRyLt97ve86Q5ihBSDI+m+770AXF4L18GmsoeW0jx7vW0eyvyTpU5l7mq6gVMbztO2Wez/UTXGiwvxOom8/dWK53xbodWPrOfbgwPAmrl4AwG3OfHtb9f7wiXStmYuZrE3RDNbWxO5L5pSks2G2zqPH12kfbe1pfWI78DLti6l6xMBj3xvOIi4KWcZhsEIASCmlFKiGPKuf/fuXYxMPNOJYEO2to2uocyzU5GgNPFOULQRqHOHbR2r3HczQCcEBmZOhKo6Vam1jmWqtWozQogeaWNgZgTmyoDV1xyN4n5FDhHRrrezaNp1IaWICAYCqAh2OO5ijCHwWmOrqtfTGQDCkgyVqjnE427/4f17qfJ0en7+9mhmhPjPf//t008fHx4efKVwqOcjoLW95KeUiQiIRQTUHCXjQvXCpROMgqWUgF7eRr8e/99tDYofmZmJ0IBsri4lgkCBRcRT1UOZuq5jQO8/GUJYi39jDF6G+Msvv9zf3x8Oh7/97W+//PKL41GPDppZfe3U2VIn7vjPsSCAVxPD+Xw+nS6fP38eh+IC1A8PD8eD+tgiGbP3PTLzADOI47ZdysyEALfbJYf48PDQ6uQTk2jucesL6G53cEriMAzfvn27XC5mttvtDoddSqlJuTyP2HS377o+EVEpZd/vQ+y/PV+G54uZeY6uyzHGDAC11lLLNNwYzUxrKbvdzmUx/K5bqWVqphgpxLzz9JuZtNa0WUy5Niul1Ov1druRKTSRWsAMGitWqaKCCbFnzkiJ6LjLnWKfw3C73C7nOhW/o5V6RAbSKnAwcC7sSz5htSGr8bE3eQCweeJsTJC/aeuGAIgMKC7aiwDB/T9CMZs7beBLFJ9wpZ2AqaIxciDODogkVI4yTW3l15kqiDRRaWKAIBaYkMmQRA2AvCW6iLRSSwU1QQoxMBEiWVA1ZLIxZuRMVTHnzDz2Kd8dY+yhG+V0u4lIFe13eY0Tuz0PttGE83eIkRDn5iS16VRaaVXBfCUDk67rWtulrvM3tbVWW4GZrAPMFCL5uDrcVlWigIg5psNu/+7duw8fPhx2+4f79yIVEVspZmIhhhBqnYgI4GDg6ea5sVjD5s5QKQ0AUpr5DbuYfOFkZjVTr6xuVUQsUAiEDBwDx2De0wIUyYiACBBMtXlfyNPpImIx5BQ75DMFNgRmFoO+7/u++/jx436/y10kDEjWd3skc/mYUopHL0JgM7peb9NYL6czYUopAcwV/rvdrkjJu/3UZGoylApAa85aVdcqbBBoU6tTs2aBOMYUwIPOmlJgkQpeT4AAFBaVBHPyj9s+EZXl/TZC4MAh8Exy92YDZjaXqpgagMeaEMnMi+uRMQRS86KLZuNtBEHdHTQIAxGjCiKCgC0lJE4+b6railRriMXVf6Q1aaW1piqB2AmEhMZoYiBecYkESB7RUaAQUggMSEWk1tZUAGZrLir7/b7cLnUYLWQzO51OdZx2fQbFWuswlqlVacAxhORMI2RGBK1lJIwpUE5BFcwquuaGipkioEqbysiRzaC0OgzTMBUzjLlPTZSYcx84AVCMCUIWCkzIKYYUkV8W5sv5ersOLgrtnzgo90nBG1GeNf+7rltvUMvWqV2XNP9blpZo655bA7f9fMUcP8SCWxO5RX7rr77/aouc1v+lDQ9v+WqGgC9XhZvar0X/z0saAJwqTLIW0HiWlYgYCMkM3INymOsVaesAOkhy/wpfcwptEyvdjoC9jgKKqU8KAIghEHOIxEygpnMrNa8YRQAVUaJgADOyJ0EKgOrxvzY1AKDlceccfekCIg/24xKccMjil0FEZnNvXCTQ2ohAwXzJUbAqTUT05bGDxwBUwGnKQN7p0QxRtaGpSG2i3o8gMauaGUsgA8oQXM7TEZiqIug4DKbaWupSANhVadgg5cyBc5cPx73DKRMNOdVax1p8/AKxhhBC6Lvu3d09Ikpp1+tVm0ip1+v1999/B7SU0n6/73OHiE6QQDVeFTIWZcc5vQ7WWuPgJWu4dQbMLOcspo6hXXBEUNaYN24atvqDRiYC0kV736dSFSnSns4u9SfefRgRTWfVJ+a42/H9/cP9/cOnT5/2+/379+8fHh68l9WKO5k5BkJEsLnKwR/QnCmKcZ2VIqIKzom8XC6369zFNOfsPLOpDDHGLqUYI6F5yUSTFpiRKXEgojpO1+uV94e7436as+Hs7jsjpdR5VKJLfUrJpXZLKSrCRIwzKV/MiMHr5AA0Bd53OXT9ZZyYEYg9BZeSa9a0UlqdxlqmwIhqgdmFtAJFUO9zXLQJqCJiDDl3KYQgUmGaGoBIU6Cm0Eq1Vsk0ABJYYEQyraU0FQ2J+JjTtcvfTrcuhUQxpjBcL+N4UxNajAd65YWqtmYGxBEBBJaVz+YyeQNDWukTi83BtS3O0mBrsUuIs8u6ON7u2qGqihohGZIhK8wJlqYSA8HMJsQAqIiNUBWteT6CQ0jkBcBJVWGg2qCUZq2qyzGbx/ukVa3O9QJVNCGiFBIRQa3STEAEvKghUgxqzVDNrBoCBQQCMW+GlnOGFDqgOLZqNkyNDGJOFIJ52QGAmc6lGFufEgDcBrkGulfF55w/fPhARK1Ou92u69LXr1/Pz48xevdt8CJH/9c9PA5pXb1cfSbHmcm3RoZ0abIJgETIzB8+/Boji8j5cnp6errdblLbas195YvRGV0ckKq01fqvyRQAoLBkQltbmGEiUgG3lDgRkTq12+32r3/9a5qmb1+f/Jb9Bco5537/8ePH/X7/t19/9hiA53+PxyMi3G7DMNzO57PjdJ9IIcTrZfj99z///Pz48ePHnDtE+Pjxp8vlNJZSSvn8+fNut3t+fhbVXX9IKZmoiripV3lJ2xERU0qpAxVSW1jpFpc2lO6irQREU3VI6mtS5KA6Iw/3pBcPgF1ByozVWxHYvAoSkaqJVsKA6IwN0yZoWEol4tZaq4qgTNbahAWQrFLzElpbRBYQcW6mXCozq4K0Btoco7cGxHO8OcYYLITUGRJhUGL0djwiYloMptZmjS7RNZB5dzi2FM6muEigtVofH5+9Mdc01sttKJMY0PEdzYXAiNIamaZAuy73fW/SvJVLrRVVFURLq1ZFg0j1GLloNWliwI0bUSujKEg0TpmIpzoJCsaMiDqL4M/bH5//+Ne//vX58+fz82ltJG9LVfI66ex1gOcNQIHFhf0ewNmmPcYWnG3/3f6xxXPbI/vf2wQ0brYVzG0TwbBxsldTu37+Q4gJG1y4fv/9notn8tIcYkWZqgrUCOP2t/4+ML/UCqx4Djeai7rQl7eoegu1l185Anu56/Wq6K9x8zyALz3jXwg3q+BczCl1OaQITKDaalV72wBjvQVbIoIvugUiqlpadfwnqq3K0tAHkIkNwawZgKlPdlh4AjO7LntyJyKiqqVaI8Wp1TAWx52FCnnZSq2ljGZiVs9nLxELaml/6GNMyLMpJiIi7vtZz4sZPbLYm/X9/u7u7ngY7i/3BGRmBFBaa1MZbjfvxj6Oo1fdaRPH/m4/delK78xcADDR1pqoO0vktIp5BokYznBujfv6SK45ZViihss7wERURUXEsHGIFIIZjmPxVOnxeOxTDiF8+/bt999/zym1Vrqu67rOmX//9m//5lKjvhD44uILnyejVz+kjoMsUmhh0TK0xUv3XlNNxW3gw8ND7vv9fk8YzGwYryGEFEKIBGrTNAzjtY6kaxYLlAgY0LSt8U5/k+oCNyPFXde7s+Tyumt48uvXryHScbff7/u7u7u7u0PXJUALxDFljHG/338AdnZdZEoh5EBkE4kwUmTOMQQCJvR+dK2MIjINt5nZDIDIiEiu5EeEiBL5chkphJy7EAI0IRU2RZvb45RpnIpW42ZBVXIKv/zy02WSyzgp8un8dDqdvn19bKJ/T38nQn+aAADe9Tq8JaK8sTNblxVcTtb/tre26JWp3Hzj7TMM0St3DWeJqOWh/HhDZCIFiBgkxCQixBGQDUgAI8XoPXFM6jRiQal1kEKAMVCfIjKbGgAaEVIAhQZkZiyKyFXc/UFRGMt0G6vnRkIIhgnEYsTdbkehRYWYkiHjJs8TVmu1WqIiTVW1aq3z0ts8CYvosR7DmSstYEZoiIYYoosBgeoasfCGPxEAPIbs+nPm3NvYPCuXc8JoCy/YG8ShWVudYyQDMDUF9AKUnPMuhICCgGqm3sY0YQZCMa3SgDCSGaoBNBXWGoxt5lKCk40QQc1aa154YWbekm4YhsvtWmsNgX/++ScA/OWnj7vd7sO7d64I71KcfUrEgGqgdRqIQAmU0VQ1pYQHrtWmsZyfz2OezLSqtFZTSmbREAyoVNmGcNY315G0t9ABokAYQgBFUhdAUu/y5Lsz85LiYDNr02RLuioQh8Ag6l0HcG6sPkuqaiNcUmQOoc1eaGcMwASGjIrea1hVTbQVmYaCRiriZAeOBGCVhANGFu8zThRAC4GKNjFFCGYIJuS9TMgYjQyQZl1rAEBmIEZgJEYkQxNtotgWKVGXhVhX95RSIhzjFbUiQoyxUrxerylEDkwkbZoul0tMXd7tc9ctXgSgIoEFwgAgptJquZ6GaWJmYCitAWLIiUPklDkkNGQ0AERraGLSVG8AkLpMjJdxVNK7u7suhYC0ZZB8+fzHH3/+frlcLpeLR4u3CE83id0VN/j7gEvqU5deEVuoAa9R0daiwWvkRxt9ja0R3O6J32Wl4T9EZm9O9+akAOBpkzVh950tnAXMtigTFgDqB5dF1Wi1S+u4mZnhK5Hh9Sdr7nub0IBl+bclu71ur695vTslJtUlfQxrdccsaOU7k3kzMSBEzycEBJxbOJIR6ormaU7e7ff98Xh0hV71zC+81IbbIqG/Xs9yawBmrujpPvnUahNppmq6QsCcejMTVpQqUlWtLToPngDtum4s0/q4HZPFQIDcxUNVAaAbIkjTaiBNRaTUCnq5IKJ1XeedD9xXEVVR7UOIKYUUfbGp1dupYYwxJVKFSJmI3727DtM4TdPpcnGRqVprGafDbs9IZZxGHXKI6D1ziTy+u0Lh1pqLjIJprRVx1h/1uBoAiNnc5lVmefb1+RLRC+VlMR3dLocQapvVaiPMelgp56mUy+WiqnA4qqo2AzMntByP93d3dw8PD+/evXv//mPXdXd3B3fq3Pn33AURuQF0ANpKrbWuVEW/sFLK1NrpdKpFbrfb+Xxmivt97vs+xOwFgm0Ruw5ExOA1c3OQHJEIGJEQY4w5cgpRXtoOBVXF1kIIXcq73e7+/j7GKLU9fXv89uXreBua1K7r/Epgt/dCFlUdhiFEpojjNJAoge26BBQUMDJF5khgVQDmNctv9t1xz2jTVJsZqAUCZBRP7oAhkzcuQ0RiVuNx6Iw5sJoqStPWoE3Qauy6UgqiIJM1qFKMuN/vytQKkA1jk3Z6vtxut2EY9se7aaoUKQaeS/WRgdjFpeG1b7baqB+6qfMfuP70lU1b58vmD3aCuz8QA0AmBFMUP4GHGA0UTedGQkY2G0YiIgyRQ6MYiSNQIm4UKMYQIhJYJR6Jbk2nYWSEEHtgEnN1LgJkYPOArygoWgjsAiUck1i5Xk7n222YapVGMZBSHUdU2nV9TjCoFJlb8hGz91MO6wKAc/vZGYLUcZbB8xFxqKQq0zCezk+np8fL9VRKsSWGEZZub8Mw3IbpdrsRc4yx7706SQBAkHzijeNIgB4s3O12OfYuDeDOyjRNtU61FTNLKangLGhO5JKYaxzRBd5ctdDTba21mDz+F5bX9CVJj4gx8hpN1DrLQHhAfhiGp6enp6enx+eny+VCRL/88svDw/tff/01pdj3vaOow+EQQjgcd/MrAuKNH3a73eFw6HYHMyAMqvT0ePr27fHz//6/nU7PedfnHO/vj/f397vD/uPHj13XmeEwjRxDJF8M0KS6CRARIqaAjMAUiUMABJBSx/V2aBZZnMuQYXFJ3QUMxESo8tJMTJfNp4FU9boTR95znzVrYN5lCOeUAmKXgosmOFD2MMMcaYCVHYWRQ4jE7MVoAGpz2QoSIASgpmqgLtTjaR0AUjVFICQXpp3XXSRDBANmBqR1TkptCGiIREGsIGLOmdG6mFuabrcbqB37OwQWxFna5gXmYkACEgJQqbVAHYfr5fl8ea615q4jorGNahimmPt9UoUOiGMMnJFjjJRSCFgVCC0wGKm0CQPudn3fZw7UNvm5b9++nZ8eZeF9rsvSG5hCi9zJGoWF101C4TttlDcx+zdma90TljjQ+u0b6LN+8j2wsyUUt8ZRtgb0exv6BlHNdnXz1Rzv/06+fx0EWgp7t+Ojr7nbTszYolhcaGEwJ9d+AFJtQ3W1DRNo3WCDAme7smlGvB7k5bmovbl4XCiDWyxLRIRkiDHG/X6/Px52u53XMagq0gvwdau4PnGPiZioGoA07y2kqv4yO1NQNlIGrjxSa9NiCoba5qnLq94W5r7z56aq0mwJpmsTV2bVxqXq0ikusVpThWG4MuMwXmNiNxgBbCgTGbjF9i3nnHOnqkwxhITIZpZiZuZWqplFDlMtFEK/390djl4jRURzh6RsS3bipYYpxuii8auz5A93FTZzU0ZLbyTYQOetwYclwuqPz2Pw49TEgwciqcvM7Pb/fD7XWslgGIZpmpji/bvj3d2d8/+Ox/39/f39/X3OOaXgdG0PsjpGBwBXEXAs65q1no9yGd3Hx8enp6en8/np6alVJaKuP/7yy50LStc2617VWmubHAICqjaZpqFOQ62F0LqY0tyoSYkocmDmLibvYqWqU51Ltu/u7rxOxcyu1+vpdBrHUU36PjsRMEaOiVXb5TJe7RRj/PWXn5lj7jpOFJoqEHLYdRnNEqOWYDUEJm2hz10KcDwetI2qDQ2JoSG7L7R0op83IzRAsvDxp59MBFRNGppYq1Ynk1rGiXhESiQKxbQ0EGZK2HOqcJtaGabT8/Pvv//5v/37b4J0vL/veZeQkdkAAKMBqQDR25K1N3+sFg9eb2+sxjYrsj3IWkhuZrpYudVpeevFgRGu+u2IgEiBUDBEDolTSrkjgkDAkQMDmlYOTIGIFYgQENgMRSQgCZiLLaqhgqGRKWjT0nQm0iCPtV6uQymllpeyNkROiQ0Jm03XwWBRy8dgqzS0mbmyFQCZNQAQMCfDuayazb5UC8SitbXSu8SalyPQLILgICkEAWi00KiJiNHHiJxiWErxtmxd1/V9D9FlsTwgdzudTrVOxIgGXiAyl4aF4P6W1ubq+yFSa22aYBzH8/k8jNeUEgZsqsCAgbuY7HWMJCz6z3XpcXe5XE6n08rq8xmYc97v93/729/uDsfjfg8A420gtBgITFRsvA2qerueW60EmEL0qQhe4kcQY7/f72+3YTY64ziONyBTsNx3RJRS53dtZjhX/bh869J0IsYAQKbOCGZX1wYG0LmFgc2wXVWlvHQSpEWowswXjzVNQIhqJv6vqjYpqsqJmRARFZpWf3XmqcLMhCGltOsEVMtUpUzjknbxRwLBlppjU9VIzIBSKzOn6Pr2hIgmGkybr4yBvEOkON9bzdVsAb0xNix1SQxIgIYYPYRXDJpKE7terygFAGLMEeF4PBLA7XKdpmmvSkR93xMFirHWer1ePfwJAN5OqbVWxmG6Xq7np3G4ioiUiYimNgFxq1Fqa7l0IjF1zNEYTBm0lVGNAwpJnQRaK2Pi1KUQmQCMNlbkcnoaxqtn4f3FW19F2XQSW6HJumitGGI1KKvlegPF1rd6+/eLxdnsv/6xnmj9dwVbsIF3tpQSrzaO3nJFbL3U708NSxfz9e91z80FeEv3V0071kgeviaorGs5LA2y50DLAhFWDuX2IvF1sHAd1e2q8AYyqqriCztzBeimr8zIdvSIyIsw1v0BIASypZuWR628VVdKCV0sEF4AygogHAO522CigKbaEK3qiwtBgdFcg2LeOEUyM6JoAoTeX4Lm4MvriDJ4l3AfXpckRM8649I9KOXgBj8EHspwGW79rY9dbKboLYgQ0KBXFyhE7wvm/PmAwRRbbSJiTZj5/v6+tIqIUy0hJQq83++Ouz14W/PaQNRNGANaEw2oqmiyisVsISAidl03A+LWVHVujrSRjaRFZ3EdWDFtKrwYIniNA0IIHIMz3bu+BzMPCpiZQ1UXf354eMg5ermxiJhxjBHQnPCHS8IdYHaPV58BFpaUU6pOp9Ofnz+fT1dm/vXXX5Hiu3fvRNSrmy+Xy9PTE8x5XgqBHQLWWqQ1M2vSlGcKUAAjohRijNE7O6fUqWpo2vf9btlqreN481qQ1hqgMXOdir8SvuS1Vh0p3263vu9xZ4AKYLy8vmgWGdWaWtMYKygFBrYmBawRGtKsHoZgwZUnAYh5rn33uU9IGIwADI28WF2Rg5kRa8poHLCZRdTYpEhr2KogRYciCnYdhz+/fOmPd8/nC6XUZVJzh8qIQF2gBV5w2Pd/vLGf9torfrFvXv80vy0IgPOENVLffyWHmEtgKCyVxS7vi+aay24rSNVXCGFmlth1OzSIQK12oA2hWav+GpiZl58GgjCTy8mIyfnApEhopoAEiKIG3p6EIEQMMdJSPMcUySDGSLEzjsihB64Qi9rWegd8FQOYzS4z9ymrqkYPywPNhfoyjTe1ptpcc9xpGbwR63KrZwiuXzVXhs411LOaKzNT1/vkGYZBKrkU8+Vy+fr18+VyAdDdbtd3ebfrUkq7HXgUiplb0yLFq8m6rit1JMLr9Xq5XOQi/S5zzD6ORISKzgUE8HCgu/UootNUrtfhfL48Pz09Pj4/Pj66Vyci3lfncDi8f//+7nDc7XbTNF2v13734oCez2ev8HKH1Sdb3/ccc4wpxS7G3GWttV5ul8vl/PXL11qrmIrIx48f/Vdu5tjZrWamzcxowX9d1wUAa5WICA3UTC0mNhfvUTOzJkUUASAgzTwgxw0mauRPSrS2ukZf1B+6iBh4gtgChoCo5m+hIJoImhlhZAZEV0DcEdEVbtOis+DvSa0VGyoZADQQbihRmHGXu5hDooBkLjkGACKS6AUTzCHYmd2CxEwhGrJzsZgI2aeoE8MZDVRVagGAr1+/7vNck4gB7+7uEvHnP3+3NsPWPqWYewNixlbrNI4xciDIlAmwTON4u1yfn6+nx1qn1pqCr5GGgVPMqetTP0hruZuYExBRiMgROIauD2pAQSmqVCRIgQENUHGDk6bhJrVtoxrrqiMbQWNY2ppt439v0Mb3yGMLld6gwzf/bqAY/NU+sEl5eCoA7VVsj173FNraytfI79XR8Lu44+sj/KBgBV876CtoexkiMzPnP4R1AJ3pu+LF77HgFvjqwj9e0cCbPb0yaR2r7ZVsr/PNkbdhg8XIiKggoltItxLM/OpuN3zHMK9jCzFR1ef8OiZ+qBwNCFUBYFifjp9RVVDAmi0UtLlywscHER0CNtZaK5FHAmF7DWbGFLuuQ0QAu46Dq5Me6m6+KoM117ZaG0TscgYABi5Tm6bqiDZxsK77+eefP378WKWFlFS1tMLMzV4WC8//NNNW2y50tVaT6javtSZz87p5/NdK5K1HsaLAFf+tHUdcY1nVxYZIVU2hteZyb4hz5uTDx4ePn95P03S9XGSpuX73cPfp06e///3v79+/Px73ZuaaDwtX0gDAu7274CgAiMgq/gJLbb57ocMw3K7j169fP//+x+U27vf7GOOHT58+vP/0+Pj09evX59Pj4+Pjt69PxLDremf4IJnU0qRYE1NJKSzpAogciSiGGGPczyndDgCmKn3fH4/H4/HYdd3j89Pnz3/+85//fHo6tdZSSjHmLuVSR2a+3W7axEx5rV/23ugAMVLa9SF0IYTMFAmEofFCrCQCkNoaE1DgMKcLAAFciku1eSSawAMYDIgpBAMGNZPWCpiJGBmHvIsRLDUdm7BSaIbDJNdKaATEITFEjHqr8vuXL5j7n379e94fdgdFNREFFsKA8/vw8mJsfbztHy//zryVtxZynXEvSHGVg3pjLl7bELOl2gT90IAe/pu5JYFIiVrOmZFSCHUaWx1bGadaW21qrBRjl3aMhCbSUC3wjCPZXGWjgYgZKgITocyniwz748MwWb5MzTgUlWYZQtodkAKHDmNsoRunuvZ1A4CAJrMSIYApmBoDE5GQGNphd6i1phBVNcdoZmMKBqDa3M/oui4yWzNPUNQiIhpCDJhmsqBZrWIyImIIL2ynMk673e642z9/e1RrHiy53W4mLRDnrgMAFwDzKcSIDCxFUM2dDVVwU8XMITzn3N1uNxWYbqOUWseKZlOsx+MRkbsO5rCCsandrtfW5Hy+Pj+fn07n59Pl8elkZrnv3n/8kFK6v793pnPX9zO5MCfi6HzqaZqGscxlBIg5Z1EgjkzRDFwgapouYpr79O7dXa3TWEdv0V1KX6pMpTlPUWpTVUfIHv8jQDIIxPt+J3VECqJ1yaApmCCo01IBAJbgRNPm2jozBFQxQzOZ2qTWEBCRRKtV8agiIQJanDvngcqk1gKjF6NoQwUhBCUBNDe7OecqeptGNhGxrkvMmFLnbEQ/u5HTj5Bi5BwDk5doe4sF76tAwSV+8DZcVXUaKzCFEA0AOQACgJpBawLaAAk5mkGrtVYRnat/xnE0wft97wrzYC1lihE5hsvlqet2/b4Dbbv90QzHaWq1SsF+l+s05r4jA1ZAUwJNgRlhKAMC5BQRcdfFGDggJGlUJwAkZKtSyqiYkuEw1ettaBQhZZEaIgVCAKvTi4Dt9XJxamlrsnLV3abw0ibEV+htwMN3W1GFLo2MdEnLbqNl/qZtUdfWwL2JL/px3gTz8HVuGgCcEOLofBv8W/HT1lBuv1o2jyYu9hHdAC7YC36QjN4ipzU3ukK0NTy53o7p2t6UNjc+/1Q3pSR+U7zU5OIic7gKS8GmNHtGm6akgAFDCHEp1XdGGszZVV4VeUSkj4kA1945zIxqAamImmGKHVEwQ6KgsixCCETUWvVI47TwdyNR3/dlnFboXIswgpoyMAD0sau1YvCaUV4h4Kop4/+bI0uYn/Way7ZNfYzz1Xx9atKcY2RAIvPoLcnN5s1dpYg1q2PtYnKVshhjQPbXD8xEW23un1cgKFKaNGuWUupTly2HEB6fn67j0HVdxFkjs47Tiolz150vlxSjiIC22+3mQoPDNIpIl7KaAgBxQGIkNhCY1282MAoMDYGYY3IJz/kuzFSEMEzD2HUdAAzD0KoA0jiOh8MdIA/j9e6wP5/zp08fyjhN440Ivn37wsw//fLp/ni3dgzvui7nWOuUUqq17g+79/uHP/74Yxiuh8POTGKM1iBxKKJokFIWsNZaDx0jMdI0FO9E/48PH4jCx48f+93udH4ahtuff/5xOj2fTs8GklJ3PB5CpMhBtUkNIlFqa1IRLURyf01EzEQJVbG1EgKZSQjhkHe73S4kNpNxHJ8fn/71rz8ul8u3b98Oh4OD1BwTU7xcbkTg+au7d/e7rkMOYthUcrdPnIhDCImZAyGCxdwBQNbGAVorVSqoIjQ0qETJGVYmRCGQ02UZGZiDoboxADL0Km+xhqYIGJ2izsgERlSEBKfLLUEn49Mo5TyVeLjnscYDxf3xX18fw/7+89Opv797QJymiREixqlOh8PB237CxmdbvcStkVwtj5cPE860p9UWMfDa/ciWYxESkjHhams8f0oURMRDM4jkaeK5PATVieRIhEAmQKwhpIAhcpBAlWka0UQMghhPYojUxZR2HQHWaRQRdIa9KmFjDsBGS/kmIpbSZo7WbWwCnLpqNAlchyLGyHEq7Xh3F3KaxB4ePtxKeX5+5tb8Zl91B5k9KkADCDk79tKZoLX49wy11mm8rZVZblZWZSa3koAoYKhai6iqEptZCDMjBxEDsapqbdM0lTpeFt/rw8O7rk9935spAJTSiJqIeEYPvEYW5xSzGTIzQFr5rSI6DAMiphRDCDm323VEYNnNXVeG20REtUitbbhNl/Pt+en8/PzsVb2Hw+HXX3/99OnT3d0dM3shva/Ert6y8o1cnNZDjLbwANYEnymaCXPgnt+9e4eIX58eSylNTNr827p0j13SWwaIYAJowfl8KRBEU9OC6oFlbSkGBAVRWQCfqhrImhEG0Lmpl6lHs1UUREWWRZKDCOcuBQ5dis7yaa2pEgA0QAHwto+ISl7KhBxjYOYq6svDmnlxUXznVlariOh9sQKhS9MDGIEZKKggmpeYube5ktyxIZF34zAgRSNCNfTQGqi11nSaxtbUPDpF1FqLcyhImlYyZcTD4XAZLk7GVxEOzGhFxMUK1BpCgxRzYNNGCEyUQmhSTI3RkDlFJAw5BgAhY9OqzdBMJBhSUS1WBUkMGjCm3eEhRZ4BAdTapKyz6du3b8P1No6jqq1cwK31wYXftgaQ3kCr9ZN11uCGd/Jmt+0U/h/ctgZxhXpbL/bNxWy3N1Dyh6f+wb0A4kvY8gc7+FzD72KBACBLmbyZoWBrDZ1IMGv1+dW+JDhws61gaAF6LwqI6+2oKjO36q0xXxqI+Q66ZO3XJ/V9onxde17ud9ncuE21pBDXu2gL101n/W0kNGYGdWGROWqxPcsL3XDTCMGzlgDgNCwk3EYm1lv2AWJmnPOq/iGvIxBCcAlowuAEjpTSPErm5FR2QoUTeBCxlOJdoBo2VdU2W8LZJCLsdzsDAMJ4i1FaCEEW1QLPLK26KtM0VbLxqrVNzrFzsGJeRO9CtczbsYXlLOtTXp+F22pvwGz6Ug4y3EYz4+jSDcEQVADJ3r9/fz6fh+vtX//6rZbadZ0nxN+/f388Hl19dr/vnYkIAO4YuxysasPFJVihtl9tYtaczcyVsRHxeDj89NNPx+OROe73+xDi9Xr99u3bH3/8cbldve9A13XvP7xj5rnct4ythca1CQNo4HUc1GmXqi9SCW6TfXUmonEcn56ePn/+/PR08lZViExO1ky5TjpNU+0k53x3d59SREQRbQp9Tqk7AJJhjMygQmggQKFiYFSCBgpQpKEKoQVj8UgDAgKmHOZUEhF4+SyCoanH8R09AQAHRmCCXb9DZEPGBlz0ptyGSpwbyNhKwxC62GNUCs+36f42fH58evjp420qrRZmTqr+NjL+2Aa++XCdU+v//ge27ofbmwO+MVmbTbfW3qXTOERgY5nZw+BdjqYKobF0REApIUdAZANrzVkjoA0xRFYOqrDQXoEwNhA9365TbUWxKdUGw9SGsRinnHZd7jAwIIVIXX8MtcKiUKaqYb242d68WC4IgYgyItaKbQllXC+X6+VyvV5nAASzpK17/zrnFtGLbVtr01BV1TvVMAstfMHY79YlMMLcVd2dQp8D83KBtua8hmFA4N1u752FAEAW1fiHdx/2uxI4jeNY6ugYC5FyLufzhYjWmilv1y0ic+5YxKPlHz9+zDkfj8dPnz49PDx46P56vW4tPiwiFOsqtfLQZxM/TcmAY6RAACwyd/55enpy4VBkOh6P93d3u773WIIteIWYYGlq5EtCCIFMW206R1AMVMtUaLEyIQRA73vuC6TiEqtYO4KkGmotrYmqrq3izGwaRuw6zImIrAm6nDdiCGxmgiqqok3JmOe6XWbsUow8Syq43VmKfnpgEq0A4H1LIlOTgjNT9YVcCGjOkfJBa615yxCzvJ1OsLAvYCmFgzn3JKAz4ZqZu27Xptt4Gxk1EvZ9DwyqakqI6L1PxIQIpjJM0zRcoYuEdWICFCHTyGhighYjxy7vdl2M+XA4xBiZIoWIFIyjEaphUbgMNeU4TDK1yiZdn+8Ouy5GiBEAQV7Ye/+v/8d///PLt2maAN4CndVkbEHD+u/2Q9zgP9jAstVg/ZXl+gH8+tGeWwy0nncN9cFrJLH94Tbvuf7qDW77j8+43VaXHRcUuL1m+35THz3yuQxehP76FG/A3xoFXNOItgQIaWlQZoZQ51Afb8TkYGktgK+37Vm2KHAdii30dIaZ5h4Wj7GV4hkZxyr+vjMzmmc/ZDHJc6IT6AUiy+alcosRQoiRU8occFZ7tbYOWLu09TiBWUTcMyGaueFueFV1bZvk1tJtrJ/F+WpzCW1Kc0xWBABuMhCRV0V7bsQFcsdxBEQFk0UsbNVWtKW0n5nP5/O3b98A9X53UGvrMC7gmFKKburXR2yOKZb3AYHX57LCd/9DFh+MiForAMARHCQ1FRClpVvxfr8HACR793D38PDw/v37HFPOOee423V3d3dd180RfYL9fn88Hlub9bCc1xQ2itm1TaWaW8D379/3fe8BGy+UqaKn0+l6HZ5Oz8/Pz952z0/hsJiIQIWIGC2EYCmqqrWKZM5rjOglpos63VJK7Peyri+ny/nx8fFyuZTSUhJ/IWNO+8PhJLWM12EcUxeJSEQBQGtJtQIQMjU1qdVb/YaFzhVCAExEIA1lEiZEcHWYkEIMBAToXadFqlcu6VwnCzElf1xsBsrIHBD8hTTTBnoZynmoX76ezpfh9y/PXy/T19OF04G6vut2Q9Pnp8fn8+XpdB6HMrWaFpoFeHk4wnaZ+w8s2GpzvjdHb8zI9odvjB78hWl9ObgaEhLPGQxEDCERNW/VpWigocUUU065Gs6uNRKJf89EGKwJAAIxms2RSAAza6a1Cock0ETBkGNOSTR2OY4dUmhqYup9+QyQUo9IKXaH/QtHKGyN7EvqGsBsXYLnHRxXOTXker2WadLafPL0fR/m7kNz4yaXFSitiuib8Vp5PCuDcLU4RPDw7i6l5CRfRANITq0wgGEYAufdbg6cOMEW0fKyeRBuKoPnsNw5vl6v/pWbAKeyeQ7XLa87dqra972XUHVd50W+3tt7uwy4qJJXeBC9zD2vWS6l5Nzt9/vMvYfrS5mLxRyD5r5blc19HHyqm81BPFfMGsebSjUzL/hwg+IGT01xBknOPHOfX4kYgBkQyda1CkCHwZipOinNFbZESp1yTE4TNFtKpJE98LkGeGoRRGACF1X2XssOGZcKca21ppSMMDA7WKNARBRjUGtq4p0XVwqF34ubUVjoTfPVoiHO6morBCQiJMLgC2qpVWqr0ppXdtOsFl4IRAljjBRJVcskDjLdeJlZCnEabqUWKdCH0CdOTCFSmxSsojUmyMFrG/Nu1wF4Yi8SR2M2Di5puMNIMTUtHXHI3b7fdV0HzDDT1F6Mxbdv367Xq81Nil9Bma2leMnAfhfJ206Z9cO/Mklvjvy9OfsPjJ1vtNQNrKfWpZD2+0Nt8ZBt4mpv7hHngNRCtdkAF7+cNX0J38HK7d2tuM3/dtas8+0W7OgxrbdnX/1s2kRSt/tso32qsEbatlHDN3e9veA5+bs5rBNVYBOaWvdZvVn/1+WoHFqZmZr58rUOqXm9xdLcwnTTuVhfvUUwNwePyMDMFIKZieI6brOB9SsBRsQQpLVGJC8hq5R0KcEOnDig92RDNOZZ6/h43DuzcBgGkYiIrdZxHBEohBA5rfV2DOzP2AsyYoyZcszZzIaU/MFtU+rTNLVap2Hcdenu7s4HwRNNKaUYg4O2OW3iN46bAVm27d8+/kZL1wPmmAICxRjTgrHMlJlTopl+HQKF8PHjx/fv33/48MHdSGbs+9772s+5i1b84mc9ZwC/U1p8XcSX5ux+GWs9ECGP41ilnJ6eHp/PT6dnVyXbLwUcOefDYWdmLlqKNme9iYBD5xCQmTPPZXaytLc2M/FAuIttMSHPhY+L027u9YAtfgsGAGpVvVs6YopEMzuztaYmDasZeV8MRPC8qYaGXsPOCopqhqwe7vPFCWBJLs0mXwEQIUTWOVDnS2oTQFNNXa5qUmWYxsu1XC6XyzBdh9vT6fp0usUeo9H97q4LRHSuKt++fXt8Pj09nj799CHEWZ0bDTiGtWJsO0G2E/mNvV33wb/QTFi/XTf40fbDz9/Y7dkiUNImAmAiCmTIIeXdAbN04zg4DGi1IEGkiCTGKLrEcNCVqtFUUdXAFEANFUmQmkIVAyRAxphIkShQSCl3nHLseiNmCrRwu1trrxLBM7YwWO9FRJ3twUQpRliE9K7ni0fRSilSGxowkm66HvndRmLOEREju3axG0NOKe26/t27d9k7wQW8u7sLIbg6YghztH9OXpBxwDpWEYE4txtpTQGae2AAs7i5V94xxcAWQjBF117KOZdSY0xdRw4HfU83i97h53A4uMJTrfXr169fvnxxlxcRvVjY6z+maXIHy4OgurQd9HIWAIgx3W43V3USw9ZaqSPgrAtFgHUqt9tlmg6E1qW83+9TDrywrH14h2FAaWDKiznzSQ1g2tTQ1BTUmQeuRqxxXrfIOeBOJCainKKsW22llGEYpgnG661OwzRcu65L/hACG2sgxoioQEYBRYGYA3GYuykFipFLayJtmsbW2u12w8CxZEQ0f0WXC97ODSJywcg5zNlERNAE0TzqQLSEOtj9DzB0/9mYOSDynEMcG5ovHqDqXGxfEcQMQEMKMcbEgohqvKwQ7Xa73G63Oo1kLYFOMeTAKAW1qIlX0oi2RYKtxdR51IFSxhjdoyJRHVUAYox538fd3X6/zzlDCPA6OAcAl+E2jiMzL+LyPw6VvUEYW0gEr6Hb9yDve0Dzw8PC65jc1gJuf7gNYn1/ujfIb8U92291IyP1P7htl21YKDvbi99e54sRn+M6289lHYz17tbrfHPA1fNco3frLHOeLK26gJt4Ic9KRi9qO7hp67zeyAxzNwuGh5ecWwybxWZVcfdBa60haGvNpLXWpDURYXS45gWgM+TdwiCYuX0zUqSIIRAGUlWQF2zq7b+QAiIjeOxzvX3w/zxqZoZeDJFzyjmLNJGaUlKBWuvz8/MqgxICp5RU5Ha7dbnPOR92R0eiRMSAiqbe7Ec1913O2Qi7rrs7HsdpQkS3t/MLoFpKGYYawsN6irV5EoWYuh6Jqsx+uC9VPk66JGc8CtCaRlYzAyPCAKyrx+4utxdL11q9y0qMod+lu7tDK/Vvf/vbruv+83/+z/v9/nA4tDJ50slz3yEEQANkpAQA0zQ4BdBfiVKKlGpmam32BAB8lD3c4AhyGsswDKDijVURcbfbeccRL7Jc4xfra+lvLQAEJGKITDHGLkREbKWWUjwdZ4Tb18Pf8JUs0UREFZlCmmGrR3M9MnI6nRy975gpcGmt3m6GZBDQQLSZoteJEAYIRhqNq1QiIEVbcbcs87rNes9VRNQaGAGZXRSY2Dtt1CatoBqg3m4XNZyqPZ4uz5f6dHp+vkyfv3z9ehofLyNeK6SbUKKUi7TLdXg6n/78+uXu7vDTzx9jl7WJKMSItjDyvjeJ6x+4AXawMdr2F0HB7c5vDNfW1LzZYf7Jqw8JXPcCDVTRZqlnDoaIFJKZUUigrZRSphEAGL1YsIJVQHTt+jUEZqZWVE2bAnEMifQ2Ykj7+/cNk6UsCsYhd/v93T0xQ8hDMUPCMguYA83IbDHl392Gv0PAbEun4PP5fDqdvn37djqdbrfbGhUbhoo2a5XqQlRk5hgTIjKSiKi6KrpM00SAItIARSThXDEXIzNBShEAWivn8621VtssCmgLJWiaKtEEQAC63+897uhLtw+Qz3P/5HK+hRCGYVhqxMisuWPkUoJuYq7Xq99LrfV2u10uF1jWQseCp9NpnUshhNPp5MZrLQTzsGKMzWEcERmymUltZhaJvWe8e1eL5ypINldSmUqdVWmu12tECKBAvtgYMwVmIBVjgra8XWZmPvukVmaMMSLOrcVjiETk3qo/bw1CsxrO4Ho6w1Bba7s+d13HvLQ9NQvMFn2qIAIBza88gsYYc9Pr9er9Lvv9LkzJg6AegZgNwRLkWwCg6WIlSymu+JUCAcAc8Z3pg0hIAmhgqGb+PqECMCIEeunZmnOWabxer3WaAiKIVW21TqFxepec+l0bmNk0TWWapmkSbYGRMSKi1DIJQCtkEzGkyKDAjOhkf4/be2syphACcFCxABaStqaEodvtU79nCgAEohADhMDtZfqIQlMj4jURvL7GL1Bm2WCDorazD17DuO9h2Rs79UNTBX+9bS3XmxOtl7d+Tkvybg4fbCAgLBUb/yMQcHtS21R+4BLv3F4SrVUgr8fq+wM6ZrNNBvaVcdscbQW7vCFi+lk8F2FLt5wXU7YE8wDA9BWgfDMOvnlmFpfwz7t3747HY1wkG3wfz9yt8ZvWmkodxxG0eduM1hojOAQJISDMynmytCr2LSyNghxUMaNuUOgW+gC6Cw0ofg2uv4nbEXA7JiJg1Hd7QK21EM1iXjFGZgWA2+3WWg0heE+RMtX9fr/r9kSzekDioKpTkybSWssxMbPbTGbe7/c0q0yohx692Haa5vffk05h00fHH+g0TVJrSslvbXKEIaqq0qzR3B1Ywkte2B+cqo7jmPtdCEENROs0VuRAHFNKgNT3/f29/v3vfz/sdu/fv58DkIE9NOAgsrVWatFZDbuWMvqq4QEIAKhL0nldASm4WBgRka9WfrQYYwgkQ3Wkm1Lql23Jb5QGhmSChgimCqDsLjFTXHT+0UBEIs1NI1V1biED5u7HunQub7IT/uz0fK7FSUcZQMehHI673e6w3x27vFPvA05MgQxm+UXPzBiiCpphFWvSaIGbwaCpAYCAmF/D3Mym2izsQLVNpGREaGAgZgJgrqfMHCJgzrkz3pf2PNTrOEgzFZjaoKUdhlsm6vseQM/n85c/fu9T/L/8L/9zCKG2ufTeRPD/yOj9j2/fo0PEt54zfGeO3vxkY9DWo7mrSsTRojGiNUISFEldDyocc8w9aFPVMk5NwAANPWLI5I5oE1PhqK2UItYEStXzdahVkAKG0O8OY5OpNiPOXZf7Hccsz7exOE1u9vbDGt/1PByA07ZA1TwTS4BiNo7j4+Pj169f/9//6//65cuX3//573/++fu3L1+9mkk3kqq25EZfwvVmBq44vepnEqgNw1CRzIwHRMT9fn887v/xf/4/MdMwXJ+fx9Pp5FndlNLd/s7XmFrrJP68E4AOwwCgq/beuqK4I+WwlZmH29TltXe4MYcYUwhxGIanp2fPa+ScAcxJe2u+0gGZo143KO6feWgdFpi4Voo8Pj6G4AcPgRPFIGKl1WEYACCkNAslq5UyXi6X2+VKh30KwRxEliql1qlgIAAFninPTOTFEd1+D1paa6WMXlPiyiPEEELoYsrZ9d6TeA894nXNBoCUEpqgyel0aq3UqRRmaUVEak0hcJ8yoIIiecmOF+iCATrZGWJks5QCDaWqYCmlDOPYRWIIFhCAEMygQnVGns0vAChYWUS8RWprDakjoo6Rmda8BIAtfEEU8a4MS2jRNasXHmQb7Xq+kNa861qdVOR6vcJguUs59AAg1bs/n7wRZ5PaBSZGAKu1Chq00kXw7k9FJXX5eHcfc8rdjjkixxg6yjmmzjigilVFqQaiwA3ARJMqV5mGKWHG1If4kjZ99/AhxP758fmHwGW7PL+J/G13xk3ycd3te+TxPf7b4p5tauz/0NhtI0zbg8ACAWnJG66f64Y7+Mb8bcDZD7Dp99f//V2suHP7qzcXhoizFNImoOjA4g3ApQ2xcjuS6xARkeeU3Rd6gbyvVOVelLrfXKovyesz9Q/7vr+/v9/v9yuIXMdtvVQHWLWM4ziiSSllzSOuV46IPk++R8BLYMsBora504+si1Df75gZKahqrQJYXw5Otl6P22cAEDEAiDESw+Iczl95AuR2u91u19aa67X8/PPPah0HjIm7LjFzDllVe8KuS8M0xhhra6WMAuZFtabqanRE1HeJ3r+7vz8+Pz+b2VjaOE7TNFFIKQGFOXHsoyQiMRNyYDPTYpvkrzQDcPBhzATw4g94riak7FittTaOY+r6FHNK6e7+XUppGscQiQGPx6PfLCM5bwcAaiuO2pnZ06TjOKoq88xoNBMjMzJvcO7AzqH58/OzqoRArUHX5/f0oGK7w/4nhc+fP8siDMnMh8Oh6zqTVmst41jKOA3jMN60NtXGBETAiw9GRBwoMjnzUrXVOjUpTeboMlMUhSZmQCEkj6qq6tfHb8NwzSmmwDnnrkvdrr+7v3//4UO33+WuU2IxUEDkAAC7mBEUVU1ba2Wq5Xq7jtdrm66kFghSZItBIkdEQrNWWy3uTgDOKUFgAJpbc3kQg4OnpTGFEFJWY4p5DyH111sD5t+qjEXabSwQ4vn8PNQWu/52vUKTP/sOTJ6+fnl3PLRaEbEVjvyWuPL/5/Y9vMON6/69Sf9uZ/a2rnOGdTWGSMjkQtYGpIYGpEaBee5Zh6pNSimIDMRL9UZbcxECTRpgjGSmQ7lO5XS6/PPPr8Mwliq7wx4jpwBKdbff3717OOzvuv3hfPv/TFNdVSFba6+jgACwkCmJ0GzOS5Y6eXbSi/m3U261TSL1xUyLrt6zzpV0c/mns15qrRe59H3viWD3TZn57u5uHEcAe35+PJ1Ol+vJP3/pCGQgImWaYoxEAdFqnWDx5mmpNXHmils0j/bNCr3AROaA4OvXr3/++ae3A/b0wTAMtZa7uzs/lPf/ERGPfbq8sHtantpwj9ZvalV981ijs3yYYozRiNfhWvFiTJ6qtXEc+r4D9jp/MZtln0WE0AwQrS2LgSt5jqCt1mktK9Ymqi7MB0Ik4t2QxYfaRNcc1hY6pBRaC63MPWDarJ4IwgKoYISARIxmhoTm/X4EkbyPU0rJ5WqltiZFSq2x4pLwBXcvCADAFBXUTGXuQ+D1LvObAHOPu9B0A3rUxGXRzIzmIAFuPDAT1dp8Herjgh01qCq/4F2PSc1Q3lf3EGOKFGMUUAYjxhR0vzvsDvuxVYqp6/cxdyE5FzAYJ8AoyAiowArEOTIKKBJn4BjTLna7EPuqmICBX0xAU6yiQOil26uNWCfOim/gNSXujblZd6Pv6iTwL8vQfsws1B9x+7Y/sZlBKQg/SPVur2c9zn+A5L43iG82s1kU/YcYcXvSdf/v7NW6j+/wKla63rItocE1gfvGfL8cHPDliXwnuIjfBU1X4PgSGQWA1xUhzpZ2zjHNZR9vwgNzT3af0QSqqowv9a3ba/iLYUQiIga3Ekty+YWHunBDGBEd3r1xCWYItUSwiHy6xCVQCq1x4DCOoxsfAHByi4+Rm9mZLJ4GAKihiojRrA67HjyFIEE8beJrAQC42SSid+/ePT8/e7smH415wVsy4KvdeHkNbF5i56evtGaEtyDeuYxrlNoPlcBzLOwuusuBWRO/OyIKNDPXHVq7Lco5M+Oc0Fhi2CvlwF+5tSbDT7Tf74dhAKBpmnw5A0OOYRzLcDj4CxBzt0rt3sahtWYmRJRyRNpZq4DaSkUX7fTnbhCQZOGJqikQemxZRJrKWKaFLaMxxq7bxcjSjDCYYQwppBBz33UZgBAZkUtpahPnhBQB5+j+NE2IFgBdMJk5egvN6+UUwMyIGRQJkA3BwMZapJTWmquUU0BEr4pQRHD1JVAxACcsiYh7/ES0z32zsNs9uft0azbWiiGY6nC7EFEzy0RlGm7n0zQOKg0R2HmKs+D8WzPyxlT+EK5tZ9MPv/qrCfhXm3n1xsZWrxZjDdkCAAEGJGxm3BANXBHAtXt5AmQMHU5Ta02t8dIe1pRAsbYRMBJn5IxcOERiQcXSlEIk5ggMxMMwjKXl2xCZeSmr8pczvBkLM/MRNDEzu91utdZvj1+9CqTW2qZCBgQYiAOSlAqipoo081Q86C6mbUlYmNmkXrg+e5bzh9N0O19CCPtDv9/vvRx4mqZpGv/bf/tv0zSN022/3//6668+Z0SkVT2fzyl2ZlLrlHMehtvMNcn5p59+ulwux+PxdDqdTicPvHvGFhc9tjY1U/zzjy///b//96/fPj8/P/vtf/z40cyG4SYiMUaPlP72228+pUspX79+fffu3YcPH37//XfP5Dp72jU/XUr6/v6+S3kcR2fd1XbNOYecWnOEgyGQSXVqYE4pcvCMBiB6ew8zSyn1u6ylaKtVNPIscFqkERpCbVKmaZimqU1ljbamyAAwESqCR9p80FKMCiampVUnF9fWQkp7ml/ocRxNEYymsRJXKSUE71kYHEbZXHFmRETMXdddh9t+3xOBEQdOAHA6nUopHz68R+Z9dxjH8TZcj8d913WljFMZVKW2Vqo0FUMQMW9n6QQpZp5qcUPhSxUooYqqApqK+P6RgwW9arvdLmWa2lREBBO7dVOk4/HIi2KCiJRWx3FC4DI1AGIiRI45c4xdnyJCROgjpxQ49ffHFFOX9n3X7zhFsCAGotYUdBJBIw4QuN/toxFg/Ha6oNHHn3/NhwfOPXFSNdEXgBW6vj2fcFkgPU7gLCvnmCKidwybAxsLowiWuI47M7hw6teVb/2QFuFZX/JxUwCLCzNvDcmvyGb9VhfFLN5Iu892AAyWVdAhlMN3WpheXhrpR16X5y1O3djZl4iXLpQhAHC6vJPxfU9nvPmSuXYbiktXa1ti84hzK0vnWS1DgTPet6X/4WJ8fCK4BZgXm9eJdYcjtVYAQ3RFJFFVWmqV/GTLPhDmEgF26BBj9LTm7KnW5qdwTPQ//c//xVlluPjD27P7DXZdd6NzKeX5+Vlqi4zMPHd9iMFXC7+dtXYENt2oa5tCJA4YQlCQ0+m5SOOF5dxmfUckwtwlB5pmIlo5ICmGwC289NvwduFEYb/fuyD//tAT4d3d3bdvX55Pp3/96zcz+8c//tF1eyIq09Ra84Sjt6BQAWa+nE4pJY7R4RfH0Pd9v8uqipM8PT8/Pj56+sVv8Ljf39/f//TTTyGEP/74wx/KMAz7/T6l1O8PVaxUEUMAvI3FE8fjWLyPQGul1mqmpRTC+b11vnJrLYTgWVCROgzXh/cfucVaxJUoWivaKiIGDl3XDZer16Acj0cmdBbQMAxEdDwej8e956+JaBiuMWZPCjcp4zgGTsfjsd/NH47jKNoAoev2qqo6+fz1yt/T+VKrdLudE4f8EaNpIBzHsbUG2tzf7mICUECtUzFt7gCbSlEBUTMrtZhZadLt+vv7B2Z2wtXpdPr999+/fPlyPB73d0dkFkCRhgCuHbPb9yml3eEQiGKMl8tFwDiku/cPHz+9v46DGEzTxAqtFRTlAF2XQoy526mqGlaRoUzh3V3udjEyab2cT9fztZbRWu1y2uVdSglBzWR/6K3VUopKQzAiCgius329XgCTckbV3a477vr74+EyXQLRpw8fi9nldBKA4XI9vjvuPz5M1/OztOenb4/fvtzd3SGgoKHwatBWbKNLOf/3EG01pOvO9lqfdbWc61dbJ3PrCa8GkBa2Cb3kDV6YUbP19tgGgJgaMjIxAVlEslmTTYQ47g+5xm4cR05pproZAFhrTbTWpq1qkSYAMeV3D+l0HW/l92ksYK3jvO92+5Rba4/fnpspUchdf9j1KcyqSfBGF3A2TwgAwAG9XTougNRnwvPz8+Pj4+Pj4/l89tfUx2JuDUgv+W//IXNwnAsAnlrxtc0ZDHM5J0PO+XK5mMk03qZpLKUh4mF/1+8yL8V0IlJrG8dBZwUEQzRv5oiIHhNamRmugQlLFmBdRaZp+vz589PTkyPaVV/G88XOjfWsQSnldrtdr1dZ5AwQ0Z1Fn2DrkuCmyl+CHJOZqVqttckcB22mOfcU5p4fHnjPOebswUADayICCyE9xmgAQIamkRFMOQBIIDTiqBJ9sWwhvqzu5tX+TmN/SWTDIqNARBBiXHBDk1ni1ZFHzAnU5kDC8hKbzdrnyxE8j6aIGBPXGgCACZjmXIk2KVjG26BgOefW9FIvtU6llNomN1ven3D2sDnRkpjzB4GbGPvGaVM0MhOwOVqcUtLa6ncsMR/5VgWoNbXWRA13ux2nqIaAGhgSU2KKDH0MOXAgSCkiByUQZMVknAwTh2SGXl1nQMbEHDUEo75VKaUZJ+Q0VCUBwGCKyAHDi5XZH+8ul5tOFRk8AiRL4R4upDfPqcmiePdXscAfbusr7X9sI820YRzC/4+eK8BczEpLwhcXRWXHPfOzXrY3Z8HNtny4aU8CL7741if2b9fQNSI6xdaWKNE6br6td2cbl92/InxhPq0Ib/UAtxf5I8uuiC9Gfz3y9l3crhMrk8+7BJVp6vu+i8lRFwDkrru/v3///v1PP/10d3/vMnuAtFDBAiI6UHBeckrJOAQCIvIo4Br3WkXya2mttdLq+rz8iSCianMe2PbiZXHFmVltZi3rwpbxSzKDrk+I3mRlTg21pl0XYgw59RxwfRnu7u78aN48DQFE5Hg8ppQiR1Vlip4GGcextLa+OU62QSYz2+/3ZuY3/vT05ElPJ/O4FqDHCL0K2G2vX7YtpTltaaUFAITBrC6Jn9ZaE/F450tRqgtfu7t1u92aqVrzBSiEEHMXY2ScoYM/vlJKLTPhZ7VOPos9b+ttMHyBYMau6xx9rnh9CcfODYHc3tY6UzljYFX1fDEirummp6cnD/mgGiEYkq+uTBADqQY1ICI387U2X8iAidWYear1crvG3HXjzj0TVX1+fq4qHphsrR367uHdB0Ij5Gkqp9Pl54+fpqmqQn/ou64DoPP5/Hw5m2FrDdXAhAxidMopI3IIqet20oqIiUJpiohsqAYhd0SEoF0MuetiYF+kVIwQd7tDa6UVaVI8QKOqRBGQSmu3dm0WpmmKwRsflxBY6hw3ZpY2xuvlvOtzH4OUScsE0pD5pQb7PzBu30XT/0fM42rQXgzCjwpKXtu9v0oNIyKqbq91zmO4A4pEgGQ8F3Ry4oiILWoTbk1bFRGB1syqKjCjITEa1qaFQtof75SCGoYQkAMiBk6QKYAhsrf5cLU7EZnjs5uLAwAgAkAAA97I+jvKcUrct69fv/75+XI5uagVAQC+Got1gNaB4Jms+iKmGmim6bRFFut6vQ7D9fd//VbKhIg5x/1+3+XeTY9qE6mlTuM4tiYeLWD2Rh1X0VrqrFbqJiOE4PlfX7TCzMmFUsqXL1/cq2tVAydA16AuzLzb3a8z9unp6evXr14mcjweHx4eEPFyuTigdNvhpt8W73wcxxRi3/dE7GDUD+6VLjFGr/y62+8O/W7Ggk40WejbMRCnsO/60QxRHQIimDWEYIjCIYtMnjwt0QFENTNUI16elwEiOqyYSmVWZnYAhxy87SBLIAwxi/NsvMCWmWkV1/VQkDpxAWfVWUYAiEx9TiY6TdUFnfscVbVOwziZ1Za67t3D3TiO4zS11mqVaapmRt53CDNFnFXpKTpbwkVefORVrZmqIQASmAt+zT1hAAJxzrlNZVWUsCbenRcRAUxVi9bWdJpqE9sd7+4Px8P9OzNRbagVpTHCLsU+pxSYmRVwbNWYOXUYeggRKCIiAREyhgiBmaMGbpYQahmvsd9RzMNYQt8CIHJ0UdR12x/u+v3l/PiNiLxTp4eWzczl1lR1TdDEBanbj9IQK1raGp11oYIFIflU2oKqDXR5ZYPWP7Zoe/1juwpuf+Vv3ZZosYYScZPUtqWTxw9t6xvsBTDjS9g0yvM13haWhWyEtek17t8MC6yXsR58Bamqujp4/i0tFMMVNzt5joBVX063jqEtfxC5PzuPub+E7oWaKiLeH47u9SFi3/eeOvA+EOt4rOQWWEQAPOO53+9BjTzCp/44Xu7CAY20V8gbAPKizb5CnJksRuAhTueqhBCQeAXTHhltcwTXYozS3BOLiFimervd+j4TpZQSh7mlnoi4mXWJk4eHh13frwILOaZpms7ny/VWvFTicrkhYrfbmVlI8Xg8UuCu62opaBaIcozaWp2mJxFm/vTz35xXc7vdHAuaWQhBDW/DRERmmEKKqXOvO+feTFw+fpqm1opIm6aJiVRhqbm2WmUF62YGyBSDiFgpYphzNiRENFQASymm5CvlRZcJxcxEoNo86JBSMLMZAmo9HA4+LzwltUBPWWmjUxnMLBBGRgYDaSCKiLvdDhbn5wrg/oCZ5ciqCmrE6P01/ZEmJ0RFj3dLrVVrMzNgijGyASw0x2kafJGqolV0mMowDFe6pRxDCH3fY+DAyDGo2VTLdRxm3wOYgOs4lVKfzyd/6KiGAAGpVhaRlIMhgkLuD20cWlQFLFUBIBAIBg7KzAEhp8AhzLlfs6kWJjv2GZhqvZUqt8sthNDnHEJqxmUYztM0FrhNZb/fp/MUaIwxVoVapyoGMZZxen58YruTLrc6SZlMmxfGAPB2amwt4dbubS3S1mC+7PAdVWO7s22K2GDj98J3KNA7+cwX4DLRmxaLqEY2x/MNCEDNBTUZyAgQgYiJIiFHdS22WkadJjUUBVFQcxo0qcBYGhLvj3cUO5u5W75+zZkxRVKxVqfr+eTTgXmpCH5tpF/dsCdlfNPabterxwLH8eaWCBdFNBGRKvCaG65LttvMmF+CE75i8RIVcB9omqZapJR6d3cXY3B/5XQ6pZQica11HMttuAROnk3mgON081idq8C4XDtupNRWTgYvfeWdZeLsNyIaxsGDc8fj8e9///Xr16/fvn377bffHh8fr9erX5uHFd1DPR6Pa3DUFsGt1eebRHPOzsoJIQTiGZLmlHPe7bypntOEF34OEYAxAsyKiRpjIOxQApsyGRmoRtMGoE0qUSCGOVBIpBpUmzUxM3X4JC/Nx2qMRJQ4eIUwM3NAdgJWiqQspibqkJqIyAjQ7cucYtYN1R0WvuNutxOxaZpEaxub9TsRccm+Otajau3zNE2lzLTFWj1NySkFciIsES1cJVWdlcxaE5EmKmAIDN670IgI2zIVfS2fllC/G1xCZDQi8vapZqaGatjMDCjkjpgRA3FmhEjWx9Dn1KXgTMomlnMHIVJOkDqkYBy8OyUgAzMSGZEaNwNDMg673R5CPxbJVQ7IFEKzrTI0PDw8XM7n/32a2NTFINy4+/LpXsQahOCl7cGbbQv7tvYLNzlfWKqRcEnvriBsixdXO7gFNz90UrdJk9Xe2RJuxCUxvZ5r/ckbKLnMkc1lwwshZnuPuogrqar3/qZVA3kTOl2Bps7wCFfU6MejTX2GLUbJXtReKC69bbYIcrtmE7zKscJ3EHC9Nf927UsEAK3Wvu+9e1gmFBHvfnE8Hg+HQ0ypSdk+iG2CIqUUMIGJ1KatmJktglzr+OsioQoAZAHg4tfgUUCZe+0UM6MNX9M/R+QVOHpYzgyZmeYglj8+We9OVctUPdLjLrQDnZSD2/vD4eABIccxu90uhHB/vGutffny1UvTSil3dxMA7I9Hz5i/e/8gIjHPpIjW2s8///z+/fvL5fLly5dSyn/9r//V/WRXHPPIHzPXJrfbba2lzTnfbjdVTSmJSBlu01idtoRo4zjmJTLKzCsOQ8QZIiPHLocQWytFGiLmfudDzszGPI6ja19M4+gv2G63u7s7EJGvHdM0+GtzPp/V2s8//+ytDWhDqPD+zrzIjwMAKqaU+n7RO0SYY7qlTNPkqNdBZOTOzABceLuFEADUHQdEJAMRUWmI6Jbfm1+piBG6N9lUaq2X4TYMs1CuI2DA/u7uDgC+fXv69P7BDAOHGPjp6fluv3+4zyJyvV4VAUMYrzef7P6aNkBEHMcx58yJIzNR4JByFkCoMucfiGNOkQli4MREROZxU2m1KTCElLWg4SRGYhaImiKI3cr4fB5Ot3KZ5HopGKKL2IUQuakJmKiy1lrPz4/7PlsTc30xL9JXM3prMLcT+S3O+9H2xo5t5/tqDPW77MfW5rwBnX8FSb+z6gjAAOJSv6hgAB4HQWIEhoCESCIIzQzNEIBCSAANKYxNquruaAcKwziWJrXWVl/4P6pKpkQkBESEBKREjGG5FFeynklAiKACqjOrrI6TNWHAed5Oxd1WQpfNeGVGbUn1eoMQhxHNGqJf9DIiSKqaU3au9Or032430bomucysSSOiuQWtCc2NwOd0PxGa6TiOPs1yzrtptxpWwuCMh3X1ak1DSMyRaA5mlKml2Lko9G63+/333799+/bly5dxHFfpAVdR8oWq73tYIiU5Z3foPUo6jiMBMhETetW+r+4hhK5POacux+QZTwI0w+V9InwVwCAiIgYENkUQMjCbS2vLLKPl/kLgQKhKxoJNVa01aQKGptakIWITI6IWGmuQEIKFiNHQkEDB/CAhzPkgAm8bJTYXO3uWf7PmqSBACJEpj8MAatfbSRW6wO6GgkkrOgz0/ByI/KYCssVFlLbvPAU8i5qqqpiBATU1M1f4aiqKQGiIyBiAPWxMVV5iUczIrtGGqtZU2YPWBtBUTNHNpaIgogo0tRhDyimnkGPITCkwERg2aZMixC5xzMCMHCFEQAYjc8IakhpokwYw1iYYiEPudwJRDGptiGxiqtDkZVb/8refLufnEAKp4EYzb12b/8oevTFVP0QeK+qipbMFzy0ftmS7Hxx/dVj1uz5sW18WflQ+soWDWzu4dX/1tQf4/fb9SbcG102Hy3D42u8u6PYC/P1ft+Uy3Cv7MQqEBdbokgDd7rMOmqiYgFMd+LWGn7227+sOHgfC79R8HKitxI8QAjMhRdfMXbP/zNx13X6/D4Bk2uo06M3kpcGdbryK2ax5JSEhwBf/fHHN5oQvkq2Uiu2bsz5cmrlKQgRuuwCm1YADEALVWLcbIoYYUrqL6T5G9vCnquScY+QQvPRfw9JTBAC6mGqtz89nt/BfVAFmRkSMcfbumF1s73a7aZPz9fLH569eZuuZcUQUhanMUmJz6IWZYsQQsDrJz2oVZ6uXUkKgYRhzSqpqokth9/zsVFSkjtMNmGJM4jy2EGqdzMRVp6qZhxWGYaiL7ItqQ/T0tLTWzudzrXUqg6eP7u/vZ9fIsxj2UnW08AhIVb1O1z+vdWpqvmp4Pg1NUiATqnWh5M7uh20fYuJACEIoZhAi9ZBSmsVxtNqiEGnOtr/dVrMTc1IwJAacdQeHYQBUyp7YRfDcd63ETDlGAxe+8BgyEQV0xwxqrXnXQwpoYMQp92CiAGKAACEkisyMMTARgBpYAzRBFWRROw+l1jpWrYqKUSEIhGmql+t0uY63ScfSmihSQmRAFzNnIDSdq1S1zeWYAIRGBOy98lbr9z0KfGOUthjue5u5fvgGwG0N7PY4blvWfVaDg0u7DVuigPM7bAqmq3tsZuTcaJzJx+rvjfo/isBgaIoCIKai4HI5oEgYQkw5d9JA5j4KFMRabO5ltVqlNZVqrtyt4lWLisAIYZkbYGZgbsgIAGpptoQAVyTnPse60tCivGVm7uCv5g9tpW+D21ZYhAZmU0SAiCml/X7f9ckNR4zxp48fzOzu/uAFxON48+mxy10IwcMDOfcuspVScqC2Mjw8OetzoO/7Lu/c/q6rl0cCZi5dmyvOfOcY4ziOl8vl+fl5GAZmfvfunUtGu5vuHti7d+9gYSnNczIl1445n8/D5erf+jXEGGNKa6JkDlzNFXsi4uwWAXQqj4iIedijNbIGAOj+nlSXbrkNAyytNnBeAAiAAkWHzohoOB95nfxmHPyNAjOzRkQMrRTTmRDAIZgBAZKZKSM2AFB9UYL4ftogIqDeLhcRCYBd3+f7+8gBA4PaeBt2h33XRREJEmmWI9ccQyAgl/Xftjn2iWRLXRuAsW3elJnyD65/ppZSajmnlEAmVW0g7PEhM22mQogBAzOwApVWE3gX+cw5hsAGVlozaUTUgDEQhkwxKpDMFTAAZmBoCCqmYFWkmYwNKVEIqSmoiTGLiKPZ1mRL8Pj73359/vr14f5Yp7LKofnrtzKZwiIdZz8KyL0Zc9gs5FsEA8trwPxjI7iu/bjZVhiE38FK2cjO6aYxmi1OHb6WXP6ra/7+OnFTirv96fZSV+fK5o5eL0y4FX06QIINLFvu4m298HbbRhP/6uJt8Ye3w4iLasz6K3zdd3h+siF4UAoAnJ61lvi01pC8DzbO1aVLO9fdbmfQIpLWMmhbbwqWSOF2ZJjZIaBubtHvS0QMlJmdR2QLjdIvePWKfQnHJUzoXejWaSgipg0AvNzner06sOv7/PD+PqXU72LXpWXC2vv373MKiOgh7fP5DABOeHAQvN/vPWMjtZbW6lTu3t0fDofrcGuLQNjhcNjv94H4Ng53x3dDmRx5rF3OPDBmC3R2VEpE5iyOmSZea5FSiirdbrcYuNaK9qqOighAAGeOYEE8eGw+xgh46vs+csLFW0sp3d3djQM7uHx8fFzUW4ot7f7G6eYRUL/xlFJMCRbi4MuQ2mzU61iHYZD2MubD1K7DzZ8UM7uEeFvahM68/E1lN5m7H2RmttGqlOtl+2bSos52uVxCCN6VxBBijNM0ffny5e54ePfuXa2VJyaYEPHjhwcG/PbtW0qp3+1yCqrqy79fbgjBAzceVfU+0jEEwpByaq2YNjFEtRCoKRBhVRNRFdHmTE2pTcXa+Tr6GidVzOg6lFJu1+twvo63IkODW4WxwiRQm5pBU1OBwFEMVEFEZ5k5WTAZ+jx9MYB/ZZq+Nw5vrOV2t2207/sD4sZb3p50zcAQkTsDy29fjNX2aGSgL/aZAECBEF88bVXzKjuR1qp6b3GH5q1WA/DuAyklbsXjysTRF5paq5MZtAkAUGADUW1qTQXUIGyN7+LpzpNt/dd3EJEX9roaz4s6OoEaXLLSkMAU0Ms5dTmaU8p0k05yZwi9KDIxIt7f34cQsicXyGot3tvNQIgoBOq6lHOvqn2/Px6PCC+kYHjJTMkwVADo+12M0bJwQGJQm20HLIqsiOgaNx8+fHBLbWan07kUV3iOd3d3f//730MIOWeXPJgTIgux15POZpZzHsfRG/sMXe+FJgAAtRJR6gzJGNB7B7Vl8xjbPLfNnMBxu92sljIMbMogBoAg1sRVotrSic5jmsxMrgmFpqog6MyDRs0aSq2iRsRGYITq/TNEARoZoWJrCgBqyoiKCEBIs267AakZg4HgFgUu9rGqKoBFIlCRWp6+fukP+77rur7f7/ZVpTYxM8LAMXJQRMTAjJYCuuYFboTcHA4jIrgQBgb0eM6mCxks8TM2a4AunTV2XRvFrIloFWlSXIdFhRAp5n3fx9jvkJg5hhRDSkzBy2dAzdRMWsyJYjCEqYoFRNVmFcwpsc4GJPX8r6pPUUS8Xq8GtDsEbQ0NUA0NwiZm9j/92z/K7fr//L/9X58fn/744w9ftDzK5Utaay0sirIOxL83WKt52tp33MTwtuQ/Xy+3mdPvrdWb8dxCIgDwBdU24por2vNntNrEuZJ9YxlXJ3hrNN9gKYMt0n3189Uy2MKp8Iy/s6xWlZBlvs84dmN7/YJfYqjrTa1DB0tB9BvMvaIrMxVT/K7TvC+B22Oub+NLmXAIKcaUkgerzOz+/v7h4WEdKF/RmQLYfEaPd+ac1fo2TlOZVvCNuJblhTdPDdDUZBtvXitm/AkSAC40A5i7h4OZz36v4H6JZBi8nHGmYOr8NiLi5XJx1a3jcf/w/h4Acs4+X2OMROgEEmeX11qH6+jDtapOdEmZubS623Xc6jjd7FnP52cx9TJYVe1zR0QpBaDd8VjKU3Nje7x71/V7J/Y4JquqRcTttg8gU1B6eYVExExut1tgKqWAzjTQtf5mLBMRicGCzGQcxxACh5RSMimOqNxd16VdnpcGLpoySkS34VJrvd1uHozwFPw0jQrKzMAMZrUUbwBoLx0Eaq11HIpjXEQcplZrBcK1PMjf/1YqAfIsyWyeUXFTSUQIL6LltvCdmFkNqopaK2WkwM3UzJy1ycwyik8iImpVWmuu41ErENE0TQxoOovdjuMIU/Fsu5klDgyIyRnbRMREjIg5Z22VQjAV1UqAIqYCMTEimXpiR01NFERNgAzC6XpFxEDcFBH4+XS+XC7PT+exKVA3CQ5Ni/JQ7DpOY2nC09QahsiApTRQQCbPUpamjgvNUMy2GPB7c4qv1aC2+6yDuTWbb46zWtrVNsLr0OCbU5uZgiF4RGEmBrw6sqm3QSBvZIMIiGI4u7IcEBBAAFBERZq0VqVVlWYm5gE29CgRInZddyt1Gm9m6E95sWxIYIyosx6LEJqp4qxH812BzLwGmHjIiJZvW2vTMK4RQUJXK1AAWx3QiKxgYmACPBfim6oHicFFsd3WRA6eBLm/vycGVf3pp5+O+8P9/RFQL5fLNI1PT9/MzAk01up+vz8c7gCg7/vD4aAKiJi7uD/0h+PObXGZ5t61XnGzPlFVFa2ttVLG8/l5HEcn9u73+59//tnMSh1///3333//XVX/9re//Zf/8l/cQWfmnPPpdDqfz572nYUS9vvdbnd/fw8AXdf5EnU6nb59+fr5zz+dhmzT5IxDM+v7vpmqqryOe80LuakH7c/nM7Rabhc2ZQI2nQ1+K6WUKgXRzGVAN9x8IkIy1bmYvLXmCXx3WImIg+NFICSblYrQNTp5xpMBEHCW3wMCJmMPuxMscQgyU6/kNhFBkxAppiC1XK5ntTYe72LknELQEKPmmPqcKQQFA1/9EE0LmrgCoi0i5GZztImdxAQEXn1MG9Ei82Jl1qiEnFLSllMKVllqVRVAaE2HMiKwIoWUUwz9/u54d48x7e/uc84pBW1lGsYyllYmlbrvcw4pxHgr06Q1AHBMUmVGod5sk9mrbIyNqyGSqIy3m0LoDwe1BuST2Ts1z9t//k//kGn8v//jH7/H5CV+fi8ebHYI6HbfEc92Dv7VhhtxY7MXt8q+ixjpd8XFW2C0RT9bC7jFSX7AuJAZtpUZsPF0t8hvi/beWJUfWuT1Grbf6tIp2ymzTrRwGuXWI8Wlz9v2jGavbmR7cFoau9HrBi2+G80bOzyajfvmInXJib8B1p7Fm3/MTLOCGva7/tOnTz/99NP94eja44hgpoCKgEbIwBTnNtSxsDfsXok0qjrD5dfkoXXApb083zWmSETE6COiS9Wqg+k5fMtFVf23tqhMzwY5Rs1QSvNczTRNSHA6lxCo1qmU+w8fH2pNtQ3n8zMifvz4MaVIRLWMrg4xjiMa+VJ0OBwCMjO/f/cQQsjQ3d/fj7V8+/btn//85+fPn1trVdp+vw8hfHh4P1P6Sit1dGDx008/vf/w6e7uLsboKDbG1Mqkql4IcjgcmBmZSHypm/GTCJRSvn75xoFM1OFXSqHv932fAcClOs3Qu7/4wnG7XM0MFPu+71O+f3esRaYyDMNwPp+fn5+9stAVAYkoplng6f37997Pw1PVVV78umkYr9erQ0CfR1La7XY7n64XT56EFLscY9wfD7vdDhFba8MwLPRNJEIAdztNRMCkmJqKeLy/iWpTBVXNXUZEJL5No4jU1gwp93vvOOfRoOfn5+v12nXdzz//XKfy9cu3j+8fRMRCUNU/fv982HV//9uvMYUmcj2dm+j5+RkAWmuuarTkskLMue/2OeeUUwVCRjBSCAbYRIIiNVBtqKYecDXTJmJNAAzhdBtDCClAm5qK/P71+V+//fPp+QwYQ3cYq05C1fBabBQcBFqRIoYUiBm9hQViU6szcUhVVcwWpPWXEHCL8763VPbaLdz+ZD2s/khf5nvk9/oIS8L3h9bPAAwMgQxsswd6XchytNKaKqxRz/nICFWamVVpYpi6JCJTLaUU0VkP2DlkRN6RRVqdWp1qGf3NMcVFFMaLSD2pDmRmFEMpLTJBjF3Kt8tVFoJCCCF12cxCYF/L18sNBArWmoiJgWJgVCEy8AVDQNUQgWjW7ieGqQx97vrcRQ53d3ddlw31dD4jk1OM1drtdqsqXdd1XYox5l0fU3SXqO9jCHtmrLVez5cUYmDPwTMCmEgZx9Zlf4gxEZioVJFa6tj1KSbGiGDQiiqCgN0/vLs/Hu/u7lz2z8hCntGqmYnI7XKNMUYOkee+k0UaxXC36wEghPjt2+Pd3d2ff/4ZYyQEprn8InBCCpyiAlAkAPXG9Bw6rcXfZjNTj7WAeusmMGhqImZATNFYnAmKjEbzf8AzJ9Nb8TEHCCxYZAJEJYK1RwgAKEBp4kKggBgjEwcxYGYFFDMlQjAAJnDIp6Cm2kAABPou1SrX84UAj/vd9S5HlsenzzzZH7//Zlrv97vY7zIn990VkAIDBQQ0UzJSb1+goBJMldTAGm26MDgVgYBd9LWK0hLT8uoNEzFpUosvvZdhyCkIoAIGTufbtesPEKIRU5ch57zbd/sDItampWoVAIppFyNTYuCY1EABAZlCRGDFRhtZ4GUlNjILjA1qiNGsuX0LiVstgCHGIBvg9f7h3cf3D7/89NPz46NIizE8P5+Ox6MuhcCq6mSGWqWUKcZsZmZL/9MfhQBtSeqtbPo3+E+XEooVMPGikmhLyHl7cNhEtnwwYeG5hqVeaSFfsge9tgDRf75GImFJSn5vZOc/NtIBc8pDXxnctvTd9p+vELC1tvI9nICxpCBwiVzOp5gd1O9CyNt/V3y8HYQQAgVukwKwOccGSQ0dCRrOBnoFlH6FKqIiMQT0XhpE1+v17u6OmR8eHn755Zdffvnl06cPrRVfQT23llJqZdrtdqDt6dscuXCXQFoBitMwRmI18dZN8+nEFV5MRGTTihDdcvE8sJHzON1aKUMZRKTrOgMQQQBopeLS/IQwtNYMqC0dQYio73sv3jfQWuvlckkpEMHhcDCz6/V6voytVWZWFcIkrdUqwzBpU1A8X86IyIA3gxBC3++maTJDIOy6jlOcpumhVgc6z8/Pl9NZRK7nCyIeDneI2FRMaq0TgDKBaSPqRASRzIAwAMAwllIl5f4QO3Pe3jBWlapmyIx2uVy6lC/XMRAzo5kQ51pD1yVzdoeiZ128JFFVh/GacmCKIrVUU22ltOv16ooQnvBJ6cXlvt7OwzC8e3cfAqcUx3HwvBwy5Zy9p4i3APb3OSB5yUKMse86FZFmMScMnHNOIYKaInbd7nK5TVMVgzoOx/2ulLLreyJUqQrUamFjrd64ZS3TrsECEccYoobWhBBTiEtKR2MKalJKcbR6Op1y9B7HExEE5lLGfb8TsNs4UHEmWLkM1+l2U9UQgrUW2QPSjBwBCDAiJQo7VAITin3AgAiRQkgRTF1PgaghkqoQKlgEhCqN4p5CQA6t0jjc/vX59Nu36zg0UTnSQTR8fTwBh4rxeTQMh9MwqmrfH6/j0GQISAShNihNvN2Zy6nwUgP6vY+3hXEvk3dxCNf85NYN1g2tWWfFAH1jLXHjbK/2cLsFV9hyCGhzgMDUwA2L4hzxpznIMJtJ9Mp9oBDJcJxuotDkRRvBnXNENIOp1RQ7VGmqHNN+dyxVkOxyufRdGobBpAEqopUytdZqK7ucmiAYIsESZZlTDC8W0yPhderQYFW19QTWZpFgVTCjEKS57KqZ6Rxgd3JyCPHlYfALpYbghS3h9reLKaWQuigiMQVW8v6MopUZW4pzYV2MsXtRJvOGMH3fq+plt5+m6Xy+1loJQ10akKs1NR+FuQVwbVMIwV3MdTci2u/37969+/njx/v7ezMbhmGsIxG5k+oVZ07g9Zs6DncppY5S7LJzGfvz9ee//Xw9nU+nU0BITJ7PSrGLOaWUYswhxFW8dB18VW1NSikyDWUc+0gKaMSwxE0RCYCMSWHuFY1M/h+FRfBMFZlUFYWigaGGQIDqWrqopjM72hV/eKZFLt4GImJgMlNQU1zXPIO58aKLeTLNHTiJ+O7uCGAEdj4/np9PtYwhxLv7hw8//+LziBkQ2IGdibXWTMWprOahaPCZwwyIiIToHeJMEchEBIEMxB0VMzMPc7osdvWEhjBzmCHB3KrakICJU+x2+93+GFKutbo8NRiGlHc5pchdINfYDCE5R0rRG5a43tj8jCIROgolI0NFM21AgRkZQaQiAQcGevHj7vY7VwP55z//yczDMOjSctq52GugfjVJtolgrcZru30P4DaI6m2Qb2v+fvjtelLYRPVg0wjO7YBHNXBRrJRVZO61ldwa362VWC2sX+/3d/T9b9fB8XJptz9+do9EOkvAbNu2GH94/DemeX3P1wF8NYZLI9r1ehrMacbtw1iPo6qrFqkHtBAxpdR13cePH//xj3/823/6T//4xz+O744ppiZtmibk+ZI4xqRSNyzhlJIglWlQ7+iDJLXN5F5ERCR+yV+vJTIwJ/TbzKNtSkRzl45xUpuzECm+0v8yMzUFMIA1jTVn0mNkxGzmXZROKaUQ5gOKtNvwNAy3nLMnTy6Xy5whrc2zh621SOwW8nA43B/vzAwBiSDE/P79+7u7u0+fPv37b7+11v793//9t99+E5EQwqdPP3e7/t27u2EYLpfbuJTiumEkMuZZZdpZTbXWUscy6jAMLtSypLxNxJ6enkQkBmbGvu9TDk3KWAbmSMSKwEvpQwgBRENOt9tNmt3d3YVdV0o5n8+Xy8m9jhDC/f39+/fvuq7zEPX+0E/TdLtdeanF9hwrMvV93+duv9/7yuIB/uPxqGqlNKIQOcUYpVlIses6l/4DgKZu3qS1dr1etdUuJZ+jrYlKY8CmAslbPPDM/wFQVEefIYQMGWnWLHQY6svHmit0giDs9ofDAQC+fXsqY/3w8WG/P6q2f//3f97fH2OM1+v1dHqepokD9n0/jmFXJiJijhHmYrsQghogumgqCiCCohJSiBEjIROCiklSVdMmqremHHR358gbpvPw+5fnPx7Pf3w+VwEgLHQt1Z6ez0CxYRixUxo94BoEEIhCVLS1JNbjIyKiRGaCS85qayTfGMzVzmzN15v9cZnp251102potaW2EYjBH20vR9sYkLUuYrk+sKWccd3HXLiyicgs+KUKAjYnYFNiZooxlgLIUiaZNOdMHKs0L6hvdRqGayBGMinTNE2n5yc3UDHuZ6T3Kqq58YlXctKaALpeL8MweMzJA93M5MsyEQWN/1/G/rTJcuRYDwZ9iQXAOSeXqupuNsm7me57Nbofx179ff2HGZlMJhlH4iUv2VstmWfBFuHu88EBJDKrqRkYrZmVeQ4QACI8fHn8ebwcj6ZoAKu3Abjimj37txJEi4qIXHvmeENEZLqNQ3O9DlNvoNMwMnMKnEKoVSNxVVOpopWNwGvAZozIqam1qs7jOPfjJCKAnHIAgKpSazVcOmtdrs0zGYvTeegQ8fnpYmZtl52G/uHhwSHMcxlLnVIIaBYD1UCmtcxjlbnWCqjefpHbJuecUmoOHQCgWs65pIl5qbHC2qqcmq5t29Q43SUDkCpM05Rc5Z2wifHQZg1QGSMCgRGoqaGpGhCQgi2MQbAI4WhVAlJQcMgwgMs6A1IKkcC8Ud6DGnFYhqiZCWqKIaSQQ4allgSIaMUTSwKqKzPZtnIU1WqtakbMniM6ne5E1HnvxnEex9HB4CICWIHYEJGJ1UyxyrzYOUOAhe/UAqMyIVLYgG7+EUMDNAIjcMJeMRGp01zq7AW47SBCpki0JO/I2acxmOI0TUhBDKaplGlQlRxi0zSHrm1yhFrn21yKcIoxR0B0kPUWGAAAGQJ5fc1IgYkFLDACsbM21nkMDRPBnpuUCY6H9ne/+90vv/zy+Pg4jqOLlm6Jul3d1vxHM/s/VIPxNQDFdqsVX3ME7r/ytdu3/VN3TcFvDNl2obXtbkG4e05x++TmtsKKLGR+xcsFO5sLAF/fHf0NGhefRX3fezv/5oB60RzspSa7OpqvQYc7f3rLbu4/sD7tV14yASQOWyITRGEjteEli4mIRqgI1dTUQozEDIi0ck7RCmdMKXWH5uHxLretX2We56X10jmbYnRzXHJumobRyjRPw1gVNYCqzVVCZASIhswBnaNI9A1y1MgUQURKnXPOpqoCqgqqaMjAkSJzdC/azEwJiJxkoC7CdKXWavoyIX3X2SaDmV0uFzchiNQ07f39w/v37wCgluKJbTP7/PHT7XZrmlRrnYbBzP79r3/xGHiaHtvjwc8fAn/45v0w9s7P6t147eFoZk9P52GaPFD//PQFkHOe3WDGGBlt0qJWQXSeBiYo4zT0t1t/7fteSyUAV7Fd4MUE4HV/Rak2z7VtIzPjqn1lZm17qCupNACUOl0u5Xq9llJyzofvjt4N0zQNet1/HqZ59IxazsnMPAbwxYIV0cBptjxV0zRN27Yp5VIKs7Vt2zaUctZqMadSyix1XPxX2rimpVSRKiIxeoeWJ24JEY2YXgihCJhYs3m7qAoiHQ4nIuIYAGCaJjXgEENMXde1bVuKlCLDNBap49ggQQfdOE23oWcEM7vdBpFzWYX7iCHG2OYYY3SXrsoMEww91TK17YFMXXJJGQmNzHITGcElKEBFTbSKSKkqqQibGnCZ5uv12o/l85fzOMtQQAwIeJhsnMusQIYFrKLMS8GEShEzZI61zupt+xRdNH4lG0H8G4Xgr91BW6PNzUS8+srrAvEGsN4MDq3td/57XrW/3xQfbLFRCLDsDosldCj8Mmg0BFxrI15TWa5bpdQiUhexNREDc9Ui8kTbPOecDaia3q7XkGII5A0MAHC9Xm+3S+RgIFpmp2GnHYbHzMJiSgxsQ6cBgvdzEbot9ryXAz6cu8iBEY7BhLULjwwAUQAjcwrRFlrSyXsUNqzrgtdZiUyHYQgEZsZIpUy5TSnHyCFGjgvWUANTbhIRaRXhl3wsEcGKaLGd0BPuwn03H9u0oFV1qqyqcefz2cya9sPxeNxUHYdhUKve/DGPwzxXh6L7y3Z08DAM/W3suq47Htq2PQwHTrFOMyM1Tbq7u3OoT2q6w+HEvJj7lJuUGn/Tpcg8z9Kk4MQrZMxIFoyRVAnUVFCFCdgxnRSLzI4phDVZvc6/l64x2ApbBLVWhWo7KXqP1wNF77rwxj0Az8kBqDmz4MZr6g6hI1FA1NGNXhDB1UVIKaXUjH2Zpunp6UtI8fh4T0BmAhCX0QqICq/DIyIKqEqIRRVo6Ua2rZaKiBiYiT3Hqc5VI6KqZa61Sikyz3UayzSWGCOkTIy1VhH11qBlYijWKrUfRcRUidbBu/ez+KNrRy14vnERGF7tuyGigok7hcSA1HDEmEmlTvPY31qO2LZ7F0dEYuRvvn3/7bfffvvttw7EmabJic1x1S118ouv8SVfW669Zdl+s9mjzavbmzZ4jbSz11nGN2fbOWovpZDN/Hk6EFe+yTUqfbGh21W2+ojtSsPbNd7c5n5420m2dKlnlbbP+J5aa/Weyu0Ma0ClK1/gG79zNcf26luw82W3/0YOQiqlVhNQM+/dWPFDL2ZnjY1jCG4kvUTuOcuwCusBQNM0KWdY+3XcWqoYqpohUWjbQy3lND5cL6gCIUUzrLUW0VJETRARAxJRWLkwtwG/TAPGUhcRdmYu81zLi8jVeoJlSLiGfGKqO/5tZ23UpeeAY+TT6RQCxRirzOfzOQQGrHd3x01I/f7+3smK3et9uLu/XJ4dP1em6dZfTJeCfpXpNN+72gdRmOe567rvvvvOm1VDCFOpwzCcr1f38s/nK1IiDMfjySHXy72okYGZ1mkeRFRknp2EfjAT4mUBb/BHgLDNH1xFCKmqG/kY4/F4HIZhqsVf8TRNQ6kuZPLw8HB/emjbNufoWDrfBXAtlCGCO44+tVTVteP88NTARgzEzDEaEZkiEZWphhQFzKrXJ6pXF31ZEZEZqQriYqmIyBCXxkokr/wrQmTmGKaxiKmoLgjxFEMIsckxtU7jend353U8EW3b1okv5jw9Pj7GmMZxftJzTNzm9PT0dL2ec87H48FAzBZNSALVOosI1aqxxECkMhvEGKlpmNgImZnRck4xcUopBfY7mstYxsnKbDqqSIhhmJ7Pl+l8mT6fb9UixVirlApTP0pFgyTIVVENlu5vs0XHJUY0MVFmbttDm9oUG0RCeNUObK/bO/Y/7I3D3gJ87QJuv9e1EOxnoLUXW1eJINoVkf//OtbsoBeE39jh1Tl8ZZAXO6RkVrdP+l4sCqVIKYVjQCQHT3s1oO9HNJ3LiGq1zqXU2+16Pp8dsuz9HASwMNAvdhYX+VhQqzJP8/D8/Pz58+effvrJBTPGcRxv15RSkyMiBkICokCqCobMmHxPBRhtFhPVCsjm+/zmWYMZQlUZptFMhmkahuHLc/r2m/ePjw/vvjmllNB0nkdQC8Td3T2igalJNamA4G3PCFQN5qq3YXq+3GqtpSzqTMwcYkxtyynNIsM8X/p+mIaqFRFrreMw+1tk5sv5Fjh5nl9LIaK2ScfuME3DebhKKVJmRsgxpHAIhM/Pz33f/zj+6FQ1MSe3/k1sj8cjgs7zbMSIWAQoxO5wQuDAKec2xY4pi9FUapmmWhtnDYtMKQYkYAksVUVEikqB9b2YYYwRa1UHefiOR4u7Awa4C1CQzIzF9Su1KJjWUqZapllVQxPJM7oYAjFDEBEDx9x4bzg4vbInbFXVDEqZ53l29UwjdG+SmR8e3jVNd2iPMcbD4ZBzJkD2TGQkJAQwwA3ezkAeHBmaghga5BzNrNbZHPJPGDhg4BhSSMntSCFBZJkFccKVo8Stp0dIQAHRuVsVQ4Ohje2BOBtiSP5kIpLVWq/X69TfmCgRVhEjRAA2JCbP9CypVhADWPrpgQBcW7WIESMB6Dj0LEgxxNyAnGDXDhIjd133z//8z7fr8Kc//clBRaUUVQtOhKbqXs7qw9muDgB7K7a5NZtV2g7eEc/6J1cIxqtK8d6O7H//xufb+4j+V9/w5nmO60ErccyLxdjxQm/enm2NCyJblAw7W7wPV/yHfY7TT+iulTudGyqRiKq5Di9tZfSVF9De3Pve3L9xCrerbMNwkwqqQCAb+QUSAqIxmncHBc/f16rzXNOxQQAspdZaauUQ1KzUeuv7z1++vHt67Pse3XVjappGqwCqlipSTNUU2/agVcpxGvoegJijRe77vngT5eToPVDAxKiqc5G5yDD1L7uJYz3Map3rVF2UnBCd4iRQRGBVYwWnqwNC7zS0akTkSEIjJGJEADVTTDlGiO3xIFKq6fl6FbP7h7vjsbl/fH+6P1bT6/XGHJomAwChqer7b959+5tvhmEQKWB2u93OX85OqnK9nj89fULEnHPXHmNOx2OHiCnHcZp1xeFMRaqajOOtH0O8ffjwAQBijIHYRE0lOEJQyzyN41Bzzs43R6BhcVQsMvVTnaaJhRCxlFSKhAAx5pQSMXsPls9qBxGZWZ3mUmaZi/uFTcptbiKjlGmoMwAc2rZrGmdyQMRSyvV62TLfDp28Dr07fzlnV45mQC11tNEXtIhMY/ny5cvtNhARMJVS5lKJiPllkiPatmSW9UJkqky8fM4tWq1IgYjaNlIMplikliLDOLdtm5rueDzeP74HCofT/een8/n6NE0l5yhmMbchpWEaz9drbhIzl34ClarqRWRfkl3Tng4dIhKBS7oCEVhbU0LQQIyBeanwsY/ZiChkjjk0DRGhSKVQZ5jVpjJWQwLuR/nh49Mvn55/ebpOY82Hh+lyHccyyUwUc9MJoEotolbNAqqA1RKQcoqMNtx6f01OxEFEiGT6Ksz7W8fmye2N7Zbh2371xp+zXyv4fm1h9p93o4aI4nZyeZ2edvA+EPDOf0+/4FpGMhNf14yorgvDYEDmEYJIqaVOU611qpUpTqU+Pz9//PgxNTnE7J1JtBAh12nor7dzQEK0GCNx4BCjLVmPlRr69dARcV45IRHR2fK+fPny/PzsBTgHMznVIcQAAIROAgmGhsTGpiwaVOaqCGYgIihe8H4Rud+8e98dmzG0Tco5EH0TAhGgKEkFYPRmV49xQS23TUpN23TVgKt4QnGaprkWKULM0zgejsetZ9a3RkeN+OABYBNmcOIGh8+LCL3sgsoEZlZlnssoWkA1xUxdd356EpHh1iOTmxIFa5omUhKRGJb6LzM7L+D6dD2Yj8zRFEWslKJSkNcEAyCCEZhK0TprLSqVzNvKw0rg6Nt89YzP8iJDAFS06C2/xACw0P1rlY3i1RMDWxpMVUspGByyamWea51Fi0k1BFz4w5w5KIgUAKqr/qmqFpVxmmopIcUDMwE7uiWlaCaIBqioBp4sBkADp53E1dFwVntVCiGayQITQEPE4IomKW9EegjirymLlKmaOXMhOEZR1bSUeS7TVFJkcmWr1PidtikrAqqJFitStACQMDjyj2hhJgdFIzQzLW9dGTBAQkZQNSmzcVSdpEgCblUXL/F1bial9OHDh+++++7v//7v//jHP3q/ueqiCAJranZz5t5Goq+zWXsP5lcqFzt+uA01/MbN2v/mpdz52i+0ne3brN6+7OhOGKzpt+2c+7Ft92JvxeJeDfhrL3C7NVkPX9o+B3YOH+w/788PF//l1R5g9sopxNfH9uHVc7XAyRw1bI7OfosdtLX0swUetEKzNx6WDXCyVDkWStGFnA+RZxURQ0Mjyk0nIqnvOUQg5pANKnFEUk65zgKmpYjqXLHq2sG69XDAKjE3jv04jmTEdWn98awtus0QtbC+IFyxpwBFZffEFlSPjz8EOh6PtdZpGkopX54+E+PpdAghxJD9Bp+fn4ch5pyPh5aZj8djSoEZVZWJYmQQ7bo0TfnHH8fPz5/dPUJEZHCUYdM0gFRKmaZegVKTT3LfNoe+752HIaXMzIQ0zaNn1kVKnYtBrTJHRjPhgBkiM6tWk+rl1FqrZzOWorAnsAP7C/LfbFm3LZdjZiGEw+HgnBW+Kbif17Zt13VeyvcOaDPderNEJOfcjJ3n9X2S7Pe4EAIiealqmqbb7SZgbk45RKe83WapT5UloRejaiWicewrqKoBvEr8V9OmaQHRABCIFMhMEUQhxvzu3Ts3+Lqyf9daQwgpxZxzrfV2G6ZpsoMiwu12a3PqmmSmtdbu0DRNGsfxeDwyUpVS68wYLBSosyEqTsJsTlWzajDG3HAIHBtKTQiBVAsyF2KLSUjmaeyH86388PPn63VQTBAwcsZBNfRqElIbmoPUolVRwaUBRItVQTSixmGsOaa7Y5dzDCHsPLBfadfdfsBdXvDNYTsUMgDw6+BwM3HbsVVI9pb2zbUAAF8jc74+4eL8+as02PN9LvNTXxGaAkCROk/V6WbnqjGCGfj8nKZpHGaFBYiyNYNfzrdAgIhtm82saRpn6zSzsDSfv2zKgGAASwkshNB1HQcE1CqzaHmZdrVOq+YdgLI4QBUcCQGiZMBIKYaqUouImooaAjNwCCm35Iw1RAi69kxwSpGWh2G5SWBqcy1a+9utlElEKC7VKL7j4/H4dLnmpnv/zbfd8dR2p6fL+fnzcz+N41RSZ1VMFAzIgNTQTacjfFNKRZZ7dLRv0zQPp7taKwGUUqrMqnXor1Pfl3EcrtdSSi3leDiFFL///rv76b5t23meh2l2uHSdS9schmHQFBKHtmly06Tm0B4OzBGRVa0WqaJVTAS1KBq4Sp6Uabhdzk+f63gbruegBVQQLAXKOXsnNBBe+9FTcbXOPqVjjEygYmDed4tIqLWoaqnTOMzTODpVoS4E/U3OOTLHxCplHARTTilJmYdbP069akVQDiHGyIEoRiKoKgoWEyWREIIa1lrB8Hi8K9McwCEshui01KJgtVYsRVQpJiICIzMFTwZScA5CMwEFNBBVJKDAEYEZFABplXghIgyEjj2lnNSqnPV5yfwBhFVgTUSHflLVpmnev//m+2+/u3//bcgNhuCtJ6pVFJENSRuOHNBbYRShgs1zncpcRMysaxoiYiTfPpf4z5ApWsAqpk5GRcAcY0wcEzDtXRwDUpCc429+85t/+Zd/+cMf/vBv//ZvAIA4nc9nIvbykO/oupKWbxHqG88P13rEZkFoVVT72oq5bdr7Z5sf5v+UlRRt2/a+9or8k6nJW4zxAgBANIQt4blUScBkp4i1uZhELyNfY9xfcU+3wX9tLuG1f7k5goi0OlUvMnT4N8L0r777guPeHhqYN3+gGpDTFcEiLrbaaBNVc7kIM0B8Pp+Z+Xg4UIxGiIHbtv27v/u7f/iHf/jXf/3X3/3++7u7OxdZK6WAASpCQEZCDgBggMihTHNuju3hfp60FFGgmLMBmxmZihapVss8OQmumi08c4M/or7vh+HmvXoIKFUXMlhVRCw4z4SHw8kR9GbOI4sGZIa1qiPTVVXFQ0ROKTg0rWkaRGuadL1evzx9Hobh8+fPd3dHZ0VFMpzGHELXdQZyOBzGeZgKztNUZQYAQH388EgEIoIBKdLatKH97VLm+XLtVaGKDsPw57/8MI7zh2++Czkf7+/7aXr69PnTp8+Ro3xfIdDtdovEXT5ManUegVjqPPY3JGCE3LVSdZyGWmbicArHtmvMbJomQ6DAHAMiOoQgNtmL+Ezkbb/ONegsEFKqFLeBiBg9S+AzvZQJIBJRjCGEQ9s2jgt6fn62tYG9RxrHsb9crUpKydWk+n5IKQGFea59P55v/fl6c7hhSDEsUMJJpAy3fh6nJYOIS/u/xxgA1N+GWmuco4tQe44cEW/XUcGIQnc4HI93GFySqiWilBqOo7P9cEzJWLQgURGdigBYkXrth3me25wOXaNgGDjGkFJ6ePfQ5ng+n2/9BXAJe1LkyNTEQJGnoUfEOrchUAy5bduQcsptyCmmlNo2hGBAsZbcTYdp6G635+cvP01zMbuOczFsjvc2DLd+msQgZEKDEJVorlaqcoqxGqqJT2u1eTJVYYIY2V0cN2gQNyvHiOz8XMuytsX2rPC8/bFYsM1ObrZi74fRawCGR2LbEltxmbC3VPvQ0f8rmyUxL+nbxjOwygaDmRGDKYkIoBGxaZ3GfoH/mrnrNdcy11JquZxvKTUhRUQ8nU7X6/Xzl+daq+dxt1B8nufJTK1er+ctRPcj1EUql4k8A2X+P8eNuXGcpmlYj7rSUquqYxqccKTWyT0G8/2gCqgxYBPTLBUUtBQxVDMie/NwCTlGzjm3TTqdTiGwY3PNgpmVOvV9f72e/boxRjAiouM8r1sLLh5k2zRlvqY+SAUmZnbU9oblnOa5FHcBNcaIDNM0bbsaOr82M5rNZRzH0aSCyks8DaCqHOjQtaLWdR0D9+N4vt68nNe2rSmoKojG3DiVQNO07KJwiFW1LprLC8ljdX+QyR9arXOdpzqPqkImjCYYTaoImY1AKFJqnV14FwCYHWRpqhUJDQpgAFQDLR6+z2UYbn3fu0qvw26apslOJer4IeIQSFXnMtZ5MjOkJRgiZEAziJGCiNBKVGtmtWoIZMjIgaJERBeKIl7pjq1anYIlJzjdb+rLGkNEoCBYAWSeACAQUgwgsO1U27qyteYYQuCYS5EyizOcub0jIq2aUmpSzvlFctCwslFdVBAqmBBg2sZgoKpeCNsHgqrKSEykprIOgIAMLYQUFWc1RkYOHlEREQDpTh5EAQx5nErXdb/97W8fHx99FgH4rItewrA1Cy4iu2zxizV54wu+xJeI+FqQzV5nv95EsZsXaDuI3mbF8HUCcjMQm/8XNm0bVURc96SlWLwtMbRXX9+8vf149lcxe+UCwgpwoZ383TYN9nYDEb04TEsR/NXI4XVxfDPr+DqBun14ubopgG7nclMIy9dhP8jtEn7jvqz84YQQvvnmm9/+9rfffffd4+MjIsraGcoioECLnh8DokpBNGROKbfdcZ7rOI6qEFJDWEUETHFGlVkraFUnmeeFH2A5XEIJXa/Sgjsl+9gA1ayKsjCprqlq/YrnYjWwvKaoq2p10+o5KkSstTIv6GpY5W08onDahHHsVWQcx1rntm1zTA4wTzk+PN4DQN/3Ur19REqZRKyKC68hhzRNc1wn9haxT9MULfR9f2gy8QFBpcycEhJM8xhCIMaUkgatsig2MbPD8jYA936oeaer4S7gVhpSVSUJIVABVcVsjl/cOJJgYds2W2ES23Lw2eXXdfoIW3vna61EQayM4ziOkxPHTtP0fDmv20QDqw/qyT9ElDKvYR5toVSZl9yzT7/F7xxHZs5NZGbgDe9vFILOo19LV/LwEAIxeCOdiDQpyPIKLEaudXYHYpvt28GA4HQNVUopWGut4OkGM4vMMTcxNTE3HAOFTBwxJKSQYgs8c9uGphWC8/WWDgcKEQxAYCjXodRiwDFTAqSohE4aQU4tbEVNiN19UgMJIcTEMbJrhJopIix7yubZvTaDm32AVyqdsL33zbghLoXtNyZlO2TXHbI2d/6fjjemdRkYvqqJmBmsjRX7apKs0ogxRrQlWFXftBQdNwyEnl83s3EcRaTv++Px6MpqSwOuSCmVQJnRzLYyVHBli6plI2EHVU6p7XJ3bP/8xz9fLpePHz/++OOPtdbL5TIMN+/69JuPMQ7TSERoS1MYIjqkJDASkChEQu8VkYWGAFRhlhoQCEOIgQwAuWmax8f777///vH+dDp0IuVyfn7+/OXpy6fr9ezJcyICwpgvOedPnz5xiIaRQvTrupbAMM4GMM1VDRG4FpeT4tvtFsLJ7fVYioABYAihaToiOh6Pbdu6gbheLufL8zRNCJXM2iYhaJNjihwCHY/dw8Nd2x5KlcfH97dhmEr99OlTLToMg7oWbVq0Qw6HQ9seMaYQG0M0s3EucBuIQpv7x/u7rfospapUKVVqRVNcVCZBpMzzgtOqKrdxCf1j8L2ZYgxMYAagUqZaJkBENRmHaZyGWmSpRoVkBsxIDCGSb+iBgu8G/e0yTUW1qnrH/a6CRugTI+bWzBIwAHBADo3UGVIAoGRUqaTU0KbsXCsRaq1imDkgIqFTajEic0huT81EhcBgnkdcxFkpOKBEFsamscyBAQnJ0AyZFWDwVRFCIO4IEABqrafTqRVrDl1MnZl9+vRlKNqPZSpVFLxcdTx2OSZvWhelxJRzphhGKTLVnGMyVNUmZSJyMh2toiLIS/ZoHEcDPB7vKbXt3QOE3LQHCmmeJw7NtnSHqRJDCoEYPnz48O7du/fv3zsi0Nm5AMxpgBzjvBU0AWDJ1ixkPYur5hFdrerxZK0yz6XWeYvq9gZrd8IXa7i9nc0I6toUbCsbxeYq4boTb3fkXiC/bkqwVdVjcyO2s23V1e0StjN6qu7bvWoB2YbqdTr/r6fqPeMLK74ipZRSXkwWgGegHUG1zUDPE2+sKxssBBG9FPAid+QPBN0zrirF1Hs7DQ1AlIJvCQiACqDrHtDmHGNsu8496pSapmn+8R//8V//03/8T/+Pf2nbFpliZETLkXEJswEogAkgUkgm0h3vVOBR1cSmaULkUmvBWc5nFbsOo0ezuW2IyClBABTgkz8QZvZ+VSIKEM0su06drRARQgCapyo6ApOCIWIVmefJITq+fwwyMvM8jz6piOh6vcYUvv32W2Ks8r7ruqZJznQtIl1MgTjGcHd31x2alJK7jE9PT9M89H0fLoERmzY5P993330TQqi1liLn87m/Dc/n65cvXwAZmO/u7qa5fvnyxDGfn6/TWFxruNZ6u906yW3KOaVpGMGkaxvYMsdSI9M09CFF5kV3GABc1Wkcx5waMFQxXCebW12neo0xehoPAC7PZ0REsh9/kkPTvnv3Du7unbM2xWRmJsqByqpTV2sdh8F3wxDCOM8AUEtJMT7c38+l1Fp//PFHRBSAFJucW+eU+fjLp6en848//jiVcZqm+/v7h4eHY3c4nU4OpPnm/XsR+fTp4ziOP/z4fDqdQqTD6RhCuFwu/W16Pl99f5Fx3pa/W8Wx1K7rDseT+wTX6/V6vQLAPNUmd0VqKaXMYopi1cCGaSKiqkaq81xj5GEac44xx6fz8/WGh8MhMCERRvTCxfn5S5lnAOjauznMwzAYAnNM3SHEjIgUUsxNaLqYMsUEAElM6mwyN11bi45V/sP/9R9/+uXn//X/+d+Xob/e+pRbNRznKQYexyE1zfHuNNyu/TCCqWnpDgci6JoWUMs4dE10Gi5UbXMsdeLQvFEK3ls/3MXJm6u3r6u8ddxWc+qG0a2EJ9g8qMA1xJUdsT/uMohmpivOx30+AFBwOwy6t4arj7hUb8gMRCs8ff4ipohGYHWevGTkhQkKHJlatf42/vTvP3RdRzG17eGbb775t3/7t6enp//23/5bSik3kQI/vv9wfnpW1RBjKWXoh7rS7IfF4Hqo5NbWvWMiFblcLj///PPHjx/P57PnnDcYuJtpIvI+MlBz5BkiovqDAAAgIAas/jJQTUEUBCXqssHPcyXT1TSUReQXYZ7Hy9Pz+fLU91e/80V5CaEVu91uCpjyU8wHjsk7Bx2QoTttq81lFhdyrXWWAltdjBYue2fodb+4lHkYhtvtNs8joTGACvuGsQWXTn8PAFXgME1TqYg4DjMRlVIJcKV2fOmXRERdhNyXbjVZ2XqJaO3X4xACxmglkCIhECh4jVecBb4uDEkhMHtukZds2tK+uPJLq1Yp5iov4LPclm3uqxwJLMnAWavsa5n+tMmCESBH18ioAADIRAoqyAYCSOaUzkyG6MK/RcXRORRWpwHcp6GthKiqqlKlVilTmVkXfRJypWIRBQQoICjViIhsSUQxR1FAZOCAojHGojOBllIA2Rfqly9f1IienkfnlY+565rAmFIIACagXKqgIIlIyEkZQ/DedASAwAERQd/qBREFMMGl17s5HA5CKaVGibxR4MXFQUBFDJhS0hbu7u4eHh7+8pe/6Io7th17M6/8AltBc7NWmznbHKPNMG1uFr7uyd0+szdt23vX122w28n3ddg339r/dTOd+1rJ/hFt/8WvoI2ws8Vvfvm3TrXOkxdS/jdO6jYMooUbAnae6FxmrAgAW57GVjDfS+ZyTQ0y4bZst8cOAEYIu3Xxeo+hLa1oK4zs/v7+/v7eZccBHBsjqsokoLyeAhAVlsRkiDHnpjucyjiOZDhNU51FxMxB7mTOeqOqIi5V8uoB0naA6zS4S70+IqQFg2vgGEdF83JNkZdkmwMSfBPyO5rLFCJvSEdn4PcP11rrHHLObdvM89y0SaQslAx18rOZae4OTqSPiI7nZM45AyIiEPEvl9v1+ekCzE0+IoV+GuU2+BtJgeZ59j76Nqd1zxXP95gJEW+Rg635bDfmW+tS0zSBo5vuEILjjLcoYkNEONMFqKWUOKCIoFrXdVNuXC8eF44F2s89x9W5Q6Cq7gtuUUcV8X4vMwAKObU5Z+ZYizVNw3yrKupSbF5bnOZtwfqLcPe01tr3fcrBmXF1Lc3himXcOJ+rMzasjeEhhC0s9yewbfzbzmhOJ+MriwNyIGJTrGrDONUy5xxPpxOGKCIhBAwMKw0QGLXNQsQRaq4LzTtRiMyRODIH4ADI3mSqYACSc24P3ePj429++/1QZgwMhAaATIFjUAGCEEJsYpPSPBGiGSgyIBozxcRmgDk2Tco5MrudRScP+drg/K1jXcIv5drNpXtjwbZDdyxa2w/+p/2s2PudezsGO1/zDTxwu6in6LZ6SK3V0KsN6uk9VdVaRWyaJgAiDGbmHRoCDidYSFGIHGI7lTrhSpswT1XWfia/aNgsphvZeZ4hBM+vDMPw5cunP//53/793//0008/fvnyyek6zUwRbNuTjCHoEqOrmC29n0txlUlNF6Xg5XmpgamYqPm3GMwjtmEYns7PUqZbDNM03J6fr7dzmUatVbXOYz/OtaqUIl++PN/6aZzq8e4hpcaVtqdSSymXy6Ws+ui6YjZFhBEWuEzAgKzqDDu4KTSYOdFo//z0dL6ctRYO2MQIJu5cBgJG85zN8XhMKXHIc61icDzcXW63zx8/ffnyRUpFU7MdDzaR22StVUEIQy2uzgJsTBSQmMHRMkwxQmoIlFBBTaSoLiQOupO8zDm7RXozrTfPwEyI1paUGGOMCsgxeCpCbOXRETEpztskWnyjQ2DPwYMhGCEgceBAZkZg4KJx6J0RAGRIBqzoTRWm1Y1CToGZAiOTpxXBNFACYgAyQwGooqWIqM5Vg69lXwSLBiJIVTMgFGaO5LN2mehbWiil1A+jmcy1dG2epQ7D8PPHz7dxHIpWxZjTN9/+5nQ6IQARQNMwY2AkgsyhSEnapCZzDISLTrELuhga16UuvC9xGgBhiDE1TScUQs6GDMy2oxD2TlIiaNucUvrN99/+7vff/6///Qd+YvcMaq2lzGbKHENgWVS1X3DHb+zI3kWjtWFis017a0JfIVq+/utms95sCV/bss313A9gc2TfmLC99XwzM7/6+eW/b6zk/gngThp1DQDYU+RvvkXk8oLkBs3H73GjZzc9xtvWiO/f7vEsMEdClckLoGbiM82WWbe+egTP0RsyoT+uFZRpljjcnU53p9P9/X3OOSAZoWo18foyutawrtsGuc4PW3s8xMiBGU1zjKXMJppzvl7GIlUNRcTnf62LAtz+8RIRBQ7EZAsNHiIa6FZRCsS6E2hevUmpK5VMrdWDRkBAAg5EtAiH5BxzjkQwjqOWSqB1ns/n8wXtcDiUcjAzteq0LKWUeZykVEZy/SRmzm0KIYTVY0upCSEhUNu2qvWHH37op+n9h98Qhl8+fbpdBzR7fHx8eLhz/8YXYJMjI5kKGZCBqLr2xzb50SAQtzkd2ibmxh1Zz48CQEghpLCWbok5xECmc611GIbL8/l6vdZaj8djCoSIJHZNOcUQIquJaG3bduV2WSjKvdBGRA6u38Jvn5lS6+16fXp6VtWmO3pSk4hy25zu78a5dJ+6H398erqc6Xy+Xq/D3T0iEoDW+unTRwfiey/INE3n5ysY3T+cUpOPKySGVpVqr9SLc86XIiIpOBiv9UK2V6Uul8tSU4CtfdbQFx0ta0cRZqn9OM5CU9+f7g4xpZzzNI5NSDFEiGCKUhTAxLTMdZoKx7nWKqv8FzIZ7WlSwUURm+YoOT4+PjLzXLWI/PGP/3btb6YYc6KQfGzM3MS48qIbRwJIAEqIDGYIHOKxOzzc3TXJc1Yrpvl1hParx97ibZHd5v/ZriixT5RsVmg7M+5gxPQaUb2dhxaPZ6GrRWcVNQN4GwZvC7nWqioAhgSACmZMMNX6/PzsqZ8qUtVxnEJGt9twvvXMPI6jo8l5zX85cs/nfCli6PJLttL5AQAE2yUhPBiaiTxZ3ff9X//6159++qnvFzSiJ4HdXKrqxiMFlTyp6WfVhbXOM4IkplXWhmoCNDSAjezNVpyNiIzj+OXLl+EWc2RQkVpijIlWl8DMbgOUGjjVWolr3/chNargtelxXqSHVLU6SsxeOsCRnC5k66QzXrtifTGbiVUZp9tw62ut3jI3T9Nk4kSABAoAh9M1xmiG3eGQmgMiIy0Yr6rS5maCybUs152mYEwIKrok5ZjKPplKgEDEHJ1VRhFIK4GCCph5E1kV9Fxbym2OKeec8sJ35aUrAEAEQiZUBSMComRmiDVwJOQQkoLFkENIRCv/raiUAuK0y2CKCKYADA5TJQMiQuJAHB2MQqqAhARkiqDM/gtAUkMGq6JWVLjWZlkSr3AS2/qspiq633vMy27uKi55GqsKZovoBoNu+9ay5ZqJWeYgImgyTWMpZZhK34+fP3/GEGJq3z08Pjy+u394dzx1D3f3h0OXmQCU0IJr96kTCUZftWhGkZl4QYIxM69rnghAkcAMREuZ5nmeOTEQIRIQqbzYHQYiglIsRUTEu7u73/zmN87YaSuqt66kd5vdMXvlt+3NzWKvd2Gob2Z7o4Nrm8j2re1Ue69u++HNS9l/xT+j60X3uX8z27LR+/FvJ3895l34txpcW5vbv3YB3wzJb0fW7hZwAQ9FXIE767WIiLwOiIiem1FVt4nb097KN9uBO7wjE45zv+kG2EqzRCt+2XcYR3wyM1HUVdEYARbJ3+j0RnUcx8Qh5cyA6j0mftdAuN2yp2YhQFCAplFoD2Ot2nWXeZxjk8MYmRnhJWoXcVTPvD0r2jCOgUGR1BTfCjcTkWMLnH7TbSM6jGrntdDKwu1VkVqrNy35uxaRWYqzdo9jn3POOR0Oh6ZNISyet6cSbcmm+MZHIaQYWat4X1qMgyqI1tPp8Nvf/vbL8+1yuT4+3pci6ZJuMPR9n1Ja8P5IdZ6wyyEQIZW6pCrnMhMRLi7gMv99L8s5x7ww3i86nyvAdNvUiShGLqWMw+ji7LfbTVW7rmua7uHh4eHu/v7+vju0rhRvtnbvMvvZ/I2klNwv9KTdglYC8JmQc767uwOAu4d3bduGkFSVOJxOp1Lk8fHRuQ+01KZp7u/u7+/v7+7umqYZx9Hr++5fbrj82+2Wcz6dTv46ttvZtrnNavvADk17PB7v7u7u7++fvpyfn5832IOZeXqZVk5ZQ3Q5BxEbpjkUrCJiqIBTqefLRQXaHLWaKUxlRuRpnOcgOCZjyoepFNlvbapqIgyEQAZO8I8+wY7H49/97nfPz8/ffvttkZrTpR8Ht4JoiGTzPE/zILUSUY6RkWqZSinTPAJAk2LXdQ8Pd03ThJVmdSvC/Ko1+1XzskRLO1gLriHoGwu5VQy2M+8/s/2M+NaA+8ZmRGRATPI3gt6vBmZeFXTD5aws7tDLYgKKKkRaWNO9VattW58km16ON78/PT05U2BOwSNQWaV0FohrjskrsNfrVWu9Xq/DMJzP548fP14uF6eGdo8SViwOIoKAiAqU1QZBYNe6883MweZFAUXBVwUGAguKQN4Qp2JmuAKNh0F/HPoYsEmhzalrmyaFGBfmmmkqRRBoYuZxnNRIDDjeSinek+ttTa7A7aVYL+QRgS9Y9xRFZKEOjtHMhmHo+/Fyea51tioGFQ0MhBFAgBBLKfM8TtPgHmTMeZ5nUagirUCMOWViDik2ObXO47VlLHzvgTJxQFFUUDGdmee6IIK92APAW7pOQUCy1aIEoIYEBMTEYIRkXXvgQBv2vNZpIY4nCpEJMSAZkjuFAIBAxojuAhqm1ISYiSOY4SKogC5EgshE4mZubaoKyOxijkDByfwQDBWZUVHZAMgUEBVNlYiqgXpycGXiMLOqSkS8li/NUAFBTU2qSlURNQqMbIZOV+u+3hKJwcYfRAsX4DzPzFwFSimqtbKJCKON4xhCHIax74dpmg45393ff/j22w/ffPt3//D3IYQUIiKwKRGkyCkwmZYyKRKhEWhRRWTSF0Cuv5dl+wcAs0hcAco0zsUgxPZ4f2o7CBnUbO8CIjC9BFt3d3e//e1vPTnk6OzNFteFw9YBIUuhVtdK6969s53ztxS2THB32EpbqjuY/9cO1q+aHlg9gL0R3H938/8AoNYX9s03o9rsLyw1XHszgO3M24Xe2Os31lDXw18EM4Mtbu7OfL9KXm7meAMR7h/F9htci+M7B6uYswjAQpJPRLAmAm3ZoxARA8cQqAy9qhJgjJGb7Pd1fT5/+vmXxOF4aB8eHpjZuVNBDYiREAUVwVwVYBGgZmZzMjlQG26nOpeuPU79jWPQWtXMCVxAaynTHkru6tJEzBQAxQjYWExQnG8BwExKVTDGAABOeuklAjNzsmUGjEt7DcQYAkITA6Z46to2ZSLKIcpcelOtZVIx0RzT8XA4Hg4xsonOMpU6jeMo4iSwPiHIlrImSa3jOJZpqCHF3Krq3d3dP/xDKGKfPz8jhU9fnlENTYbhZiZay/vHd4e28SonrhGvW4BxGhExBDIz5kgAaLYo2DAzY60VQEOgqqZqgKqqRktDA66t6w6VPp/P4zgyoolEDt998+37D++6rjsdju5E+tvXKk7/ZKImSoBt0zZNM8+zqLkgk5mJmIqamXNNENHdw2OtdS6FiHJuTqd7Mf6m72POZiZlijGeDsfD4dA0Oef0y08/pZQOh7bruoeHB0T0ra3tMiKGZsGD4ioU71ltWt33Ji48tV3XvXv3TlXfP777/OnJzNAghGBkgqSuMmxOgiSiZa6EQVGtmDYpxNQQh2s/5pyr2lSqmTEwEwMHAPpyfkYOVVAMm3bspzGXOdUaRECEVdEqKhIxMpGRSTWRHJuc2yYf/v7vb//xP/6n7nD68cef//e//dHZUolCQBrH8fz0nDjEEJuUmfkyj9M0ai05pkNObc6n033TdDFmz4riLrrTHdzla3dtb172xuHF4u1C7l81ntuZ9999400CbCxVr3j39sPYDodglRXqo6rut0yTXC6XYexLnXjmLe9bq5ZSBp04huPxeLvdxnFU1XmeP378eL1ep2mCtR3YdT2IKL5/EIMiWutiycOnT58QUav88Y9/fHp6+uWXX8a+f3p6Op/Pz8/Pnh7/61//2vf97XbDXRXJzFyKxzchb00AjsyuHawqRUxNRUwAGJiYQuCgEABAnNWYKISQA+eUAjERRqbAEGPOOXXd4djlyMGz/THGbpynuSpiFUmNS3enGCNySCmNc1FV32L7fjQzgkVQmZlBbRgGWSUf5nkGcwCHzvN8u11UNSA0bTq40QMEFCvVTESCV8kvlwsiPj09ffz0pWna9nBq28Pp7mEqRao9Pz/7fuVdt23bxEXL2UREDYwWyJc73H3f9/04jmNi8sK0a+aq58Fc39gQkImTu0FdE8hJZKRIrdUdKJ+pFohYYUZQRAMjQF174zHErAoxNBxCCBkNBAsZmhlUAQBZKBttUV9EBCZkAgrIARCBGA0IAzE4FRMiz1UVCJXMjEJkM7CiZnMtc9UoilgDEAAwLfs3kafN0NRIA7MiWiQCrD71PXeLiL5DES1WHREFnKFFQwjDqH3fm1WriGg5J49VSikhhG+//fa73/727/7pn7/77e8eHt/ltjEzKWUuIxSNiduUcgyENs8kpsYIDtvyHCS6+4nbVlEX8euC4NmIOsyTMVe10DSpvWdEopeW3hQAADCAI+5Pp9Pvfve7Dx8+nE4/PD09ebLE4UoOY6VFS/CltXBz43CNLPcmafW3XozR3jZtFnBv7+B1lPnWBq1ihm++tXOP3pJg2Vc8NYi0vxYirgTLPry/ycv1xjK+Gd42YFqjq1qr2Us4apuHvrqM+6/wSi4NX7EnwkpxZWaIIGALwQy7IPbi/+ErZ/rlaZciqnWiyU2iidZpdgr9lJLp/UJd6xo8uJBtAgPpS6oAAMy7PmNouyMjDcNQ53I4HLTelzpJKfM8ewSPZiJl6G8bKYznHcEnqgEAmGuQLJUQMjMHnLFIzAkAmMmIAmFYqZc20h/EpVuQiBx85rSpiAiobZNiZDOLMR6OXUrJl6yvu1InJzpBxJTi+sVFOyuldH9/j3bMOV/7eS7y8PDw/sNvHt59uNz6az99/vT0ePf48eOnP/7xj556QET3/zzNBrpQVXg3q5mlFAAgZ97m29bxU1eqv8jkCTPRUnV5j0SUIvvZPKSMMaYQ7u7uHh8ff/vb3757/xhCMFEAWEhn59nTKv51X7Z+Oc+P+GNU1WHop2kaprGUElPeMtm2kFc0AIQc/boiUueRmbumda7jlNLd3V2t9dOnT09PT57aeXx8LKUM422apj7ciCil4E/YMz3jOMaY47L1tGbGSE2bHukREd+/f//jT7/gTtnM01JmpmtiFQDKLCI5RAqBkWPTdTGm5/MF4WKm01hMNRBHCloFCOe5AlFVEILcHU593x2OjdSkSiZe8nN+CSZG0MQJA0eKilBK/fvf/f72n25d10VOf/7zn+dxklKQURy1VYoRu5wMIpiiCMxVcgQHVnoKcMd/SQvx8q9hml8v4Rer8sZB3P70q2bqa/u5uZhfG7Hl0ga25SfVCEH+Bvp5f92t2DKO4/Pzs28QtVbHHniHnJmN4+yp+g8fPqjqn/70px9++OHLly/TNKWU5lKmaXIVb89V+0R1GNWyXpzHskzz//yf//Mvf/nL+Xy+XS7Pz8/n8/np6SlyMLPn5y/jOJYyxxi1KC7BKwpYUQHZqk6mIQTm4FB3MhARqx5MLzsEESKrWSA0s8CUUnKMi5kBoOrChg0rpWeTcs4xEDFzd7RprsM8Pz1fmGNKTQqBmFOTROTpfPElWkqpdWZGtcBh0Ygrde4vVzdV3inmzFvzKNM0XS4XIjo02fniY0JQE50R0ExijIjsvWlufapg3w+pHw+HsVStqgg8z/M0joxwaBtfh7SSVogUQ2c0JFpURCd/PdM419zsk+eqCoZSTUSNkDkSL82MgSOsAhC1qlQw10uF4AC7xYMzz+QtG5gBMUcE45iYmdCJqMiElQCogO8tQECe6SNEJgyE7Kzr6MAOBEMyV+teYK1eSQICjTGaibcfiizCU4TAZOD/R0ghES5gc8ZgZoYBTYlNxHfm6vyYS5OM0t4B8plGRIfDoR+uwzColgnq4bAo+zm1QdO0p8d3333//d///d+fHh5jSse7OzMr0zROZPNMvKQkgYAIzMDIWc39DZjiC9sc7LBToEaBASOY1TKPQy+GGFNXoYO72L5UvVdQBPiidZrod+/edYdmmge/F990Nw0MRATgfVi51Zu2LMg2mLeGZucsbnU9+0osZMv/f23dttS17WLode1uJciFUNc5YDfz9zJUe2Ul4Sv3dGf43qIDt499Pbz92ZjZFvzGi4vszqWtBQ7dNXls9+We8XbADsu41i7BbF09ANvyQUSgJTHsrtBqo8VT5n6JzZ+43W7X8+XSHRLTsTuYaAcIwfsxYBMyUUBnYTWwKpUMCBdmg67r6ul0Op3KdMs5FwB3YhCRAJiRCQGelodJDBu4k13fRolIUFTVBMxs4XBApYCIC1hofelMpB6sxhgRlwg/hHA6nbqu87sDgMPhkGMyrYiQUjq0HQGaKBLXUsZh8B5Yl9lMqUkpUKCNttPP2aSmbdu5XkQuMcbD8dQeTuNcfvz5U05t4tQ07fV8mYbx3J+Zues63+OnaTJR0XIbh9s4SJlFpEw+tmXeMjOFICKG8NLDt9S6vJi7oFpDCBBhMY6AHpKlFB4f710m3nfcFKKDi7xfxFMM/tjde/Nf3m43AMg511rMbJqG2+02zsXMOERVdSBXTMHMqioyt204nU5mUmsVx+97p3at7mEj4vP5i67Mc+3xUJ4LIg63foRbSgmhc0RBznkc5nEa4n3mpVk+6Sp5d+oOzPz+/fvHh7sUFxZrb6FwknDncFWrIqKmOllLObeZY+AYplo+PZ0j8ft372qVsR8QAIHZGw5mAaYYx5gaF03d6hurVfEYHpmRKZKoVWuaVFTmuZxOp3/6p38qKtNYmqYBIFCc6ySqVsU1tGPMpcyefA+BSaVt2+PxmGLDEFCJKRIGwiC64ne/quduVmgzWZuR2X/mjUWyvxGObgbkjae42b03pmwbjJ+IXiN597EgOuuNqZnWquM4Tv1N5slJ6Prb2Pe992J1Xed+fH8bmDmG9Pj4+Ic//OHz58/X69WveL5cbreb66W1bcdM58uT7RREzSz89//+31V17If/8l/+y//6X/9rHMfb5XK5XDzj9eHDh0Pb/fjjj75FNU2TUkNICC93aMuzcP/DAACZwZQ0CCkig65FNCBwgceloqRgzGBVdZ5HNIiJ7w4dQiNJRLiUUkvEI7XtoWma1HQKNo3l0vf9MDUpL1pkRKlpxKD78sUvU+pkZmov7Za+7Id5ul6vfT9O0zRNc4wzU2TGJob07jHGeDqdHh/ujscDkpVpnMso85yamEK8e7hvmoZjiJyK1OulH0sZ5zpXqQJTmcFoGAYwyzE0KSI6w4+r6wJwwIW4iJwcBXbUXG6LjYiQlQIACaIYVVACwoXEygt/AIoqIGJecAEwWhiTcPEezdy2e+4TEQ2JKSzbuTfkGsHCRU6KZEiABMSmAgBCXsdcpDIQzExBEcBFcsmQDAEoIFfWoMHMEodEYkijgbuJDExIgQLHmANHogDmCjJmCLaWCBFxwZR6h4R4dgeY4rrrOUxw3deZ7x4frrezmpVS+umWEonINIwiCmAhhFN3yCkRWt9f68U+f/7CkQMxkjFCUCgARWvwbjJCcyA8IhmampHARn6MamZapUpVVTYlBoUlSqnDQM/naoQh4iq4DADzXM0s5wirzxpjfP/+/f39PTNL3fBky0yApZpZN/SkO3O0UwG2XYoL4KUz9I2Zox1CaPOK3li0r92szVXau4ybj7Wdbav/bp/fPkYrjc526A6u9+bYvvjGFr8Z2JuvLzkMXPZsfDm8AP0qJempHdqtte32fUHBW3fTtgKwz8s1gloUDfeWXVWsaggBkVNKkdlEZS611jqXYRjGYej7dL1e/SWmFMSUUotsSA6N2k4HOSdQAFAghhzva2W0fuxjYmCahtvtckFEMAFQNKlz2Q36ZcMjIyQgZgBzPVmRamawqPS4iwsvrwnEREA9rPP8kACAs805W8J28sQBo5Z5YcXr+77ve2ZMKXk8JqpE5E0MjkUDMmdyHcdxHqda58icc74N09OXLzk3d/d8vDshsim8u3/4u+9//3D3MA2jaDWR06E7HA5NjuYkz1pVZZGnkioiwzSTN9VsL8iRnRo2krJAbAiRg/OZGwLD0nEcIqUQchM/fPhQZX68u//+++8f7u4BwCVAv3z6PM/z+XxWVScd224tpbS1AMtav/PcjKPqnfw5Jt9Mb3cPD4+P73PT3Ys23bFpmq5rUvoAAFKKSJnHycyGYTCz0+HoAiR93yPR4XB4l97NOSA0ZRrNFrCHZ3CapjFbJbtWiIgnQWut6dgdAt/d3d3d3cWcoB9LKYAvXInMUVVN2NSanKsKUYghAUApMo7jzz9/blI+3b+vRS/9BKKmmkIkopAiCs5S51qmWuZSiy5AbX8djEiAhBCYyZc7AIdQi5rZ3emUc3aE6Lcfvhlu/eV2HfthriUn1zUWZh762adlE5NpbdvOzSkAiO3jwP1K/j9hAf/W8bU/tzcRm+/4xrJ9bbX+z2f+1T9tA97qKp7R8NgvEB4Oh9t18Mqhv+t5nj9+/OwfOJ/Px+Px4eHht7/97efPn5++PJuZiMaYiNgxfkSoAmu37pJrCD/88AMAnM/nf//rX3744QcvTLqKWq01Xi4iUtXmKplDP07IFCkyRTNAtBDI8cW4atos7h2BISiQwvreV7lrtRfiEgA0Jp/KJlqFc2AEa9IikjjM8z0GDslJgwDAFHmamFGkaC3cZA6UI89VGSEQVgQCSJEDkeNGmLGUqWq5Xq/jOJnz/jupjUGbkwUUobZtTsf2dDx0XVNKqYgppUoYIScOEQyBOaepn6ZaqkKt4iLo4zgaQpmLiODale3JeTNTEY4ASIQQiYE4hZhCjJwYNjSVlFIMDJhA0DiImgbTCsjMMTMBEaUQp2EAdxwF1hf5kidbDwIAx4JIUTMLYAAQadE5NUM1NdWq7kYaEVogMzILqppDEiQ0ZSAwCUgARpEREWZAREBUgLk6O7cwB62a22NVRB6L6TzPJyTgkNsGgUNMAEScQUENq3eJq60Ua5UYNzFi3KN6EeCFNI4QCAOfHu4NNDTZoYTzPGut8zjVuZiBIaBaCjGF8Pz5S+oOAphyVpXQtmZGzKVMzOTEfATIMUV2NBEaGDGrCKCKr20B0EoGBFjBqiijVascQhURBS4zzbPvBC8LG1hVVJfuXUcUEVFOLWEAqF3XqapTToQQSqkxulPiUQF5yyNTpBDAaQJR1g8su76byM3L2byfzZ3a2yxd9Uz3fuRimwiB0ByiieAkiIZAu0bgN77j5pjuM2pmxmsKv9bqpwVCXHpU967nrzSC2C6A3vu+e3Pp0w9XxAwuGUrv9HzRo9u+uEEtcWXS8UW3v8p6dWWOCoK2SEWbw1/XWMhUETEs1Ogy1zl0nbfngy0pHAIENTaY+uGCEImnw41AgQgImcaYE6fo1VfcPHuAEAKAlVpQhVMMTXv//r2AVbFPH38WQ5NiIqZVtVLY94CDmVKMZBCJzcxkaWAXqVUrIMa8SISZiRmWUhUMTUwqk6rUWhUhmBIRxRhTzjlnJlKRaeyPx6OILtKljKqmYCp1miZmvI+hVK1iRKwqMcYYcooNAoGpCVbwnJ19/vzkGvbOpjIMw3Dr3737INXuukOtOk96dzy0OR3b5v50Oh27rs11nlJKYAIADqEpZXJgulit1RrJAFBKSSkwtnMZ1UItEwI3TQNqMUVGUrAYSEynYUim8e6OAUDl1HXXeE4hM1NKMaQIhID0fL7chv7Lly++Xh7ePYYUm671Tltm5hjc2rvuXEhRROZpMqQiS8gxT2OptZTJ/cj7x3feojui5ibSqI/3p77vS2FmnuepzE76UQ0ViVLOw3hru3y9nUENQHOTHEPi8zlyUBVkQAaRspWqY25UtYggU4yhOx7ef/g2xBxzqsMAQP0w3Z+ySM0xmVmtIxGKSJNzCIEoVIGpH0Xk3M9KaZhVBEdBFBQBAQ2BwOhw6Ma5tKqlyjjXeaoiC4eAowIc2wOOaQKITezHwVvhi5Smze/ePTw93f3d776XMv3xz3/qUvzxl5/R6NA1iwiHTF6fZqbA7ak7vHv3LudsCMyMZM5gIWC8mqnNHH0dUm4ul5kh0uapbn/yWMtcMvQlPl/QNV6T3SytP/D9adfdCgDA0/XL1/1UCzr3xWCKW6FXop2ISE6xJICcsq0scsMwfPnyGQBSCsMwlHHwSnHTdM8iqtrktmsPatT315zbvr+KyGbubO3A2yxn+B//438Q0e12++tf//rzzz970co9GJ9hwzRtHhsiFhU0xnVXWIE45gQlqlpmK8E7lQwAkJhAq4EBVTEAqfYS7pcy1TrXMo3jaFqrcBPYVHJkkRw5eENfXQSRwKMr97R8++y6rovevDYyc46hFK9EqyqqSikLjGMcx3GathQuIkbinPOx64gop9Q0TdtmB7L4HOLgLIBLkVEfHj6Ubz3d3bbdOMzjXBAxcFZVhIqI8zQo0ILMQCCiqkSlpKaLTQqOh1xTeim9kM4zs4gT0RIgEysxE7vNDRw40DIXRRbKewT2x45L972aAr8cyMwpZHVVehEzVlVYQQBqzuWopqAAYqiIIWdVoRgWn2CbymEhBBYmNRMwEBVPOSJQCAlRFaapILNUVXUWKAAKgUKMGYyYwzy9SJOpqlpVETNVs42kg9aMFBMjbeLfr/JhuWvbtg05lXlwwERENpEiCoTTMD49PSlgvo2xvSGH08N9bpq2yznHwIgUQR3G6GSVXoc18s41g4Vn0RG9irC2ZBIGRRPPYIIZ2L4Pgb9q9d94eXwCb4xlvsQcY7Txjf1q3OnPafNs9o4d7PgFacW6wZIdfGGN2dk73Oqk2/m3ob6yXOvxxu3b3deLRKntyC83vN120VpxG+f+NKu1XTKdtkMZ7v6K+1++/GZRd1jUTURkBZwtLSB+p+ufXrH94Vog3s623YuZzjIsXSCIuhruzfnd9gkzI6d9DGFR6jAgACZCA1CdhvFZ7XJ5vl6vuYlfvnxxlqwQ2+w6SClxyluSkrxSIYWIPK+Wm+bd+28CcYqZmc/npzL00zyUaVIh2L2s5cmHgL4y9RXxoT+Wtm0AYCqzU4eqqiGoqkkB5wmz5UZlVT1umsbnlaqO45gil7l6C5mIOPEWrPnC0+m05QsX+CORmU3jjMAphxDiOAw//fTLDz/85a9//ev9/f27dx9iysfDQ50Lc8wxSRnBpM4FQe/v7kz1eOxyDDFG0eIe0jAMqgtVeKnTOAyINk1ZVZ1l3UNfTVprRTB1AnlAACDAukCsqwqJCJh5tb9pst+s7TpO/L++F+Scu667v7//5ptvXMzDM20ODTqdTv6oHZJvZl4vdtCR13bnsf88z+M4zlMtpXSnU4yxydmfdq11nqe+7wdEgBf0CBHNZbzdblrFwX9Ne++r24nivBgtK2uSQz882AspendMSum777673ob379/73U3TtBHIYUJ/bgDAaN2hiakpUstsU5nnuRLnudjn843ADEnASlVmjhxCygpOLFGmIrXWIsvTS7USYK11WUdqiJACoVLVF5r3GGN3aP/hH/7h//6//5/ff/8dEXz8+Pnz58+xSYeuAWjU7Hr50vcFQAOnJiZvkXH9Ej8LLtWPF3dtsyevF/gr5MwbW7dPo2xx8vbPzXrY2hVHRGGVy9rsyd50f21jtzHs1X2WX+6Mv6z0xlsNk5mv16srGXrnh1M1z+P49PT05fNz0zQU0zRNCHQ83h3v7s/nM8DHupJaM3MIPE2TF7W2S4c//OEPq7DPqGBAuBE9+BQXEfc/3fnlyoiIvBhoXuVoAiEAFJeXkJfy6wKeNRAFFzzejDszW128mZRS4BzCwnXkr8Sb6t3E+LoqqrdV8bbWWubx8fHRzaiZxcSASiMwY44REQORiVQporXUeS6T1E20AADMt/Zt99VSxyqO6cGAuWk83vJddpXNARHNTScK9YUegkTBzFI8hsBt0xKRykL54eY4rmUsIkA0orWaxugNEvLVhuqytrBsRSiyaTSbmTFziL6ZLXscAIQQY/L17G+aEMFZTWRRLV98BUQEjeoMic6SQC61rrwKby/QCqIUUwi+XS1Zn2pWVBkWAgIMhkaOj56cf36qZZZaKyUWM1q6KWFROtV1MVAAMJUZlkwSM4aFrJsTEEtVrYZIDMiOllp38c15ghXlxswUmIiGYUAOiiE0bde23jkkIuMotUyITvFISxOIK2Kvjfu+W5ht1FnL8g4hKIBKraqlqIFhZGb2WRp2VeA3doGZ19bMBbHuN+iUnm6jvY2aVt4p28iSSLbf26p2aGu2jFal4DepODN7Tc+xUTW9GLU3o93bnc0a7l3Ar03q5lfBOre9OmNr3wYA1Mq+0wDAQiO/YgH3Ht4bQ7l30fZeoF8FwRnmFuL+3ap5gffBa6DFZp239f7GKG/PwT/iU9//Ca+d8mU8BAz+oMwtuOvobScfx7HKPPQ9Mnz69Ek8Zg6NU+M2TZPabtPxJG8LKJP3jN/f3yemtm0ZHpmZwEKg/szUA5pVgbojhQkhxhg5RRBlszqXeXbupLmU2eOYrrs3syIr3kuVkE3UDXVEb5chRlBAM+vaNqc0TQMRxMi11ibHUoqhea3TfYgY4+HQeoZ727HcHXT2ClsZhQAg5/zu3TtP4DVNd3d3d7vd/vSnP5UiDw/vUszzPP/y0y+//Pzj+ek5EN+fjpFDrXWaB++VVl0EXchpb+fJZ5nvy7pS//jKWnkDwpb5xlXpwSekn8rWtI0zNA3DwByc/szzu172PR6PriNfa/UKuDt5jq/3PeJ8Pvd9//z8fLvdiKjrus1RvrtDMwMKrq2y7VnuvS0CuMvYplImIFbV091BVZ+eZJ7nOpf7+5OZcWhppWx079bH73PPHwIALIjAtfPp3bt358vt/fv3G2mGuxobo8ri3Jh5F9Q8T+NULrdrrXr38CAi5/OZANuUTWWuBQBkVQUspYTQ5/Z6u92u12vf903Xmi3cs4E5MiL5VZbUwLLjxJhSOp1Otcjvfvc7AGiaJgQCUDKdpuHx8dHMEofLLLMoAkQiRHj37p2T9eyz+Ijo+OCvF+xudb8UXt94bHsTZK/zebY7ZGVy2Mqetqtd/Jo9eXuYGdKvOIg+hr27ud3dNE2//PLL5XzzCTNNLjRPdarTWFT1drtN9WxmOTW1ViD2hXA6nWLkpVurlKZpHPS52e3w3//7f/eWq8vlsuRmqshKl7og+pf2heLQdQAgI+ZFMAsWUFQ1s2orvUU0ACDmgAgcAhCpomftd12BzvzhEWfX5hg5c2Cm07HLOZ9O98djl1PLzH0/zPM0zPPSQzuO21NjZkaKMR7brqeRsfdMni8G/7AnioZhiBy3JJz3yPhLJcRpGsq4ADtUNTYxJn58fDwcOo+3HOZcShWRnHsAiDEThhCimU1zda+UmQOziEiVDGRgKhLXDcmpj2GZYdW9N29zFZFaitZ5m3NETJQMTAwQQKuyLTv9YrKdLsYIoCJG7+ZLyT25uu2Oqy+Im5leJqKBmVWdVGGXjED28ZuSmast+xPz6/ojcuvp/S7u/SRFt5hTLYYgImOZ4zwjhJoqWQCoHu283msR0KpVAEaKiMFdwBASYQBiBFUUc354RGdX9HXoGTVehDtrCEEMmNjMbrebIbXH+5TSw8PDw/t3AHAbruM43a7nGEOTQowtIiKZKarWarQV1peVabYiXF3UGAKRKKiWUgpgjBG8f8ilIPbr2d2RrVBrBtuWA2shUveqnVS25NlmoWCdNp720HV9bemK3cOEzYfDVbfAVjq0zZxtJ//at4M1fbj/5zpRXwmKwK7o/MYC4uuAeEvcgr691hr3/gqh/9cD2x+IGNhbVnlL8q2EyS8dM74zOU/bVqzYRru/fXnRd1riC7/yOphXl95eDTMpGqirgisjuWfvGksfP36stc5lNLOqRUSmUszMkFJsctvknENufPYSUamViJoc//mf/9mLXLFrU9elyCGEQBhCeFq44HGaWMrGbwruUnCKWiqbgdrGjb9/KSICW4IQFoSvD5sNyxocmhquobuZbX21PlHFZGMk9jXo7Aeb2FoI4cOHD/6De0VN04RIZgYqp9PpN7/5ze9//8vtNhDRTz9/+uGHnz5/fvr2228fHt4N/fjXf//hxx9/PJ/Ph0N7OBxcq8MnktdMbM3urG9NAGiLBDz/FGOUFXFea2Wq/jQcnOMuoJltvQueAfF/fv78uZTqxZmc8zcf/qlpGldJdrfy8+cFfeXpxnWxk7tWnz9/dm0Cp3BTVX84R/VWlZRSys3RM1jzPJfRGzwXzZVhGKZxqLUqEgCkHLZa5DhOOce7+5MP2NOTzGyi3ne83a+/Lx/2tsc9Pj7e+vH3v/89Inq7gPupuIP5qmpKoR8HZNryl2KLKNzlcgFVPRwjMSKKwjSV66UHVBVg5tQ0l8ulO158z70TkYLuWAMAkhEvyk+8tiQzMxLlnL/55puU0vv37//rf/2vT09P3mSDiPmbSCvpCez6NrwWv5ECbmthq4S8sRvbWtgviq8/tlkGWtlV3xjMlTpgbx8WvYbtw2+8upefd5Ztb1H3xhNXnoctke/T9cuXLz///HMt6pPQJ2qMMeAi9fvzzz9/fj4fDofT8a7v+6qLh304tE2Trtfr5XIZx3I4tqpxXyAKHz9+9KS9k7DHGOvCgL8MVHSxj2KGZlCUUAkFaG0L0aXgst6eGUKpqlbYOU3YkMJ283uz63cY2OlDQwjMxN6O7tAZMR3nqWrJKTnVjS/aLQa6Xc9Nk0IIrqNSSrn1l3memxTneUYErUWrOEAH1CaZRSSsWEgTlTqb2dyLqpZS1KpnxYkPzu/gHf4iImq+clb5I6PACKRgpXpesm4zcsnLETKy4QuhnSHEGCJT8HYsAGe9BjWt8ziOVguiFTUAaJrgwbSWamqqUKdCaGv0s2RTYK3Ib5lF1QXlR8gGZkSu/2tm7ocxs6edZBVAJJcJWjPb25takm3MDiKw3UKi9UB0Bg0NMebUFpWpTGEVY1hyVNv/m61tpmRgYAKmqhURIwW/Ba8Pik2EQb1KbWRonn1bbVw6Hrvx+jRN08WKpHw6HBqORaXUOldpD8eccyAyE7d64zi4Z0yEtcI8j6lJHAIY1xet2CXFuDkJsty1GZDqmkgjdIKH7XhjjDzMq2aelhLxbSwxcynFi1a8qrs69avvu/hascP3G5/w3sfHHGAlqvBz+qOuq1bVlo/cOzrwVZS5Jc/MjGBNDL8+thTjZqp8dnmKZYvCX6bBzh/1EfrI9y7dOgbYXNi9Rd7G9rUNtU16mJdJwhuo2ZvL0d54e9sDoRWmvN0OwMsANheQ2Nv1EBHd+1vZZl4WhaABQCB2KrLl7nHJSXtxUGuptbpU2jgPfd+XUopISDmEEGL2iiWRS2dzTCnG2LXt/f0nT6UQ0cPp2DaJwPmPNaWUu1a0IILKSzuI49IQsYC4M7GkhZgD80I5qNVAzcRDfFVFjqLV1vnMaLD4v0pg8zx6HgsAVIppmGds29bxGAp4aLs2N0TkErrooSISGgy3ccSFIbnUOYaAQPM8i5SYQtu2j4/vP3zgEMLp+DBNE0JEwM8fP3358vTvf/r3L1++XC7PKYX7+/vcRL+7UmZV6ftetTZNw8zj1KvyPPQIoCJg5m2n7vwzx8TBzKzKjGMVypBDXJJkvlv1/XWaFtGtFOOWx2WmnJMnMru29YcAntZd23VLKU7A66venR4n7/CNaau0LHnEpkVEWajv0eMzEQEVz4Ms+8W6WrdIbHV/k65uolNzu+0JITBS13XTXNyS00omtTkl/s/D4fD4+PiP//iPiPjjjz9uFNbbKvC1nJrWYZrTVPp+DCkF4svtJiK3Wx+JR54kxi7nHLOp3G4DEVBMRWye6zjOWymcmZEBTAAY0cg0UhJx5NtWuiUtlZGmMiJYTvH3v/ttLfM8jaWUIlVNMqfj6TDN994u4+N0+9McOk5xZbFlVWB+Ic/aFuxWB4CdC7hZG9h5Zi//XclldAFfyeY2bS9li67ltUawraHvWwu2c0N1bVx747NuLqD7E94PdLvdVhoXKKV4EvrLly9mFkIys1JkmMuCKcKbWxvEpb6vYNM0ilRY0wT7wkh4fn7mtbeIVlC53/piKeAVJ5nutDVh12onL2yrbOCJNCwqwYCVkfzBLQkVW7OpLk6EsHAsAUB3bGLgreWKOZphrTqPt6fnL+57+eU8jXe73VJKIcYYY51LneYyTsM0Nm2z329wIakPt34QERUxs+Q+mImZ9ZdrqZM3WOWcPYADUL2ePdRjZkCCFe2Rc651UT3RXb1p2SRUAZwZwVNZNFfRMvGckZdejRDcPutCBkGmqtM0aJmZWRUwsMc6fd+PUkFUpdZ5asK29fr1EFGXkjIjEaktXp2IpPgim62qa0O6LNO6vhxkSkRsOxYSewmDYFdW051stqoBWBVDE1+fKaVsuS2dA1nWBbbs+rTI+Cx5IDXd8oKA6hSAiG7Hq4ipzATgrcAIDECqILBo1dzd3T19/Pl2u/WXWY6nh7tjiFwmUVnIKU53ByKYhvF2G4ABQDlgjO7TopkJWCRGIJEXpoDleSEAgPqKFVRVBZnVihkgp8ic2tw0KTW+93PAlybiNcu13ObKgunh7wYB9LKpe4REnFLyVbDOpRcUgdv94Oy9vCxDr8TBzrXaBr+lvjb7ss87bhN1udEXnZ5lvezzf5vhw7W7wr/lxSzcKfa+zH8R13uc59n7uGFF/m2mZ1F3sRe7uVlkWKPkt29k9eG23/ML/NENl+wNPSK6z73tdm+e0naevQn2CvCbfWLviepLmzaHEAg00IJ7EZHbMOTzuTa5lFJlvl6vUxmd83audZ4rEBJ78i8AgLuA9w8Pbdt6g2RK6ccff1TVQ9O2TTq0zf3p1LYNI8WY2+ZARG6p/GiaTlwQfPVvVNULAu7/edSBBoALMN93Yi3VFBauYwReWwVDCH3fe5al1jrPo8+Qw+GQ0iJO4KxsPhtpgWYuO6LrM/kkzE2c53meYZ5HM2mah9Pp9PDwMI7joTu+e/xGRM7n6y8/f/rpp79++vTJCcikFLUaE68BrYjINA19f3VXOKXUD3me5+gINud9DMGHtIWmPgxfU0R0OBwcFOi347sJrFCWGGNuGqdC9Lb9rutOx2NKaRgGz6P443XWHqf08qm1EQd6TcCfhq2oj6ZpusMRAKpCKaVU8LxfKYXX6eQL2UPBaZqaY+LwUuFlZlABgPP5zMyb7FuMsUk55/zLx0+IWMqC9PUyvfMTcQwOgzkcDv/hP/wHVf3DH/4wDIMXtbYozgfgSLAitR/HIrXNxxDil+cnMxPTHLOoYq3aNEDIFJ+G5xS4CVEV5rkO0+gpEh828JsVJ6UUxJctxta8mm/lIvK73/3u4eGh67q//OUvf/7zn339dl0nIrfLVURyiCEEd3H8CWxn49cIlm21wlo2eeOW7U3WZgltTVHtbY5vkZvl2ZbJ3mX6+rR7owE7j3M/qu33+zHQWnd10vIvXxbPpxb1KuiScKr1l18+iUhKjRvM2+12fr54Kmox6QSIKD5CVG+T3w8vTGUmIV8JvP6NiJyyBZlCYHKxAX0VjtuqKGq7kH1hz1IyEwFjY1OsYGSCTsC0XjsgbLkFM6tlGkcopdRpTCl5GVtVY+Rbvnng/fT05Bk7t7ZN0xyPx+Px6GVfAEC0rsn3p2MINI4jqCBRmYbb5bm/nsZb76GDrYnosDKgguiha0phUJumYbhdh9u17699f2gObUopphxCMBhijCFlVQWKOgx1GqdpKqWqqikCwFRVpETEnDMTmFk1QTNVQ99NRREUQcEEpGotKgVUGQFM6zSXeeRIgVOi4GmhYZynuRIiVHP5n61nE9bee2RYsDwAJqgGvlUWqWamtjZn7Ep1m0v3ajs0QqYYM2J1qQtbOWhg0RglNS1Vy1RFi7owFUVGQkOiQDEECVsyRkzZ9SjBcMW3bVMINnI4XfLHasJGpqrFLb+pudfIiAEQnTt+KgUR27ZtujYmHq/1crlcLscQpqomYvNcyjTXuYCNQCHmBAYUAwdsmsyMMTGZGlSAsBoRd0DZZzIaEHkTjiqYmIlCEREwDkyRY0rr/zIzw06haLklc52PZbE4htdZ2r3U7luFY4mYg+20JmENGm1FHzOzyKK7ZSuShlec097n82e7gXo3c7Y57ts02N7+Agx/7QK+Od54h7RTotu7jJtNWP1OAgD1+QgvhnL92HLmN+Z4/8+9idyPZ9tiEdH1fnZ2+xWrIqxbwvaItjrI1/cIgG/+goimr7xAMxMnol2f5Pbo5nm+DQOilVJqma7Xq2qVUl2gc/GGTcyL+qpWmYjmIl3XTVMZpymsXDY58KFruq65O57arskhmkktk5Rp3w6yNKvpQtmITM5IBauVdhkJRCNwdhhBUJNqJgaoJgikZog1GAEyLU0t1t8uuvJmNzGCCFF2sxlWBdt1FORsoGam6gpMFRHPZ1GrMS4qw7fbTU3atg0c3UEXkSamh7u75+4ZRKfrwEi3tjl1h7vDMSBaraVOvlhijCGSgRi8aEb7rSFCYEYAlz22hVrPPJIUkcQL6C0QK4ctaA+BnOyanCBxDXg8xDqfzzln/43rfHjkZqvDvfcbnJDZvUnYbfO+xn0HDCE4dLEMQ9/3qIqIMXEIgQMiLdKCgcDbxYig1llkib5CZC+yw6qT7tlbL8TP87L3u8NKgZvuTlYupLZt//Vf/zXn/Ne//tXhkg7P4NVoqepcvUQ+m2HTNLpqM/qNNE2Haggo1a5Tj6DzPKuGmLXWOk7T7TrkfD5fL8fL8zDcKAaPRmpwxtlFNtaXISOJSl3MIN7fn7om5cjPz8/3p8Pf//6333//3eVymaYpMnVNfuboaLa7u7vYZAwvWjCbRdq7X9sCf2NSNoODXwWZ2w/6upFu7/ztj+2Kb/yqvYF6+b3Zi5mDV59XVc8T6OKALiXgaZqu1+vT09Pnz59/+eWXcZid53kz493xMPSLDPoyDJU2p3mebatWIQVGM0CM87zQ6/gIEDGUeXYKDFoAVS+tOtv03T+I/T/3dw4AnttZnuzSMMIK5gAUXwCIC/1uitEXIaGp1HFcTEabYq01MPm+GELQomq1zuV8fjZRYkeMhq7rPGJzpEItpZbi3H5ENNx6AEVc2Dsdd6+qpVRRdSE1Zia0gCQkDO4U0jzj0msilYgEtNaadWmOOZyOXdMCgIi5Y973fSnVfRS3SapQPZ6mVZbe1PMKjItOUa2zlrmWqZRG6wyqBIoqKkXKbMbtqUkpJaa51mkca61NzsZEIfByHffkfJIp4q/sZ29e0Jvf2+ump21GbpXEqp7NVRGxskHWFrS7w0uVVw0utIDBWTmICOkVoms7/2I0Fc0E0IVYl5F4o0hQb573vj0jRPOQAgzUmCMRMNMwV0EJgQ+Hw+l00nm8na8fP368u3sIKbmDNQy32+2WG2sPR62iYCkubbmIRoRa6lqTtBdrsrLxLVMaCVWAxATFVLwcbAhAwL4r5ZQScQT81XYQJEIAVNXb7fbly5dxHNfaVvE5v6YD0ZMKm21Cb2VdSwaqCgKq6r3evjqWbPrWCrPqEGzJEkRXyloqC19bMVi9zDeLfW/mbJcF3D6wHftYAtakhde4HWhgtgAbdKcUsj6fl8e1nXw/Yd5c0c+8t++4lE78ob30ymxpub2h357tdsX9eRARXcPddxQvCRs4bG73BF5lBDcHFRwpgWC2GAepnt9d70LEcAHbmS19lOIKRmnp1RqGgdA2pPIx56ZN5/bSNKlrmpQiuVdfXrKAhAFgXpw/WPIKLjC/9IeaBV4UPgjMuYXQSYbU0MWITNFAw5J89bj68+fPvup9vnkixLmaNxcfd3SV60657F6+3m+3Gwd8fHxsmuRZruPxaM7zZwsJZdc1h2NLiP3jDdDyl9zklGIodbreqgvm3t0du0MzjMlXjbvIFshjIVtTA0tZZuU/EpG1biRkL4QJ2xzwGzwcDgCwNTP5yOd5rmtdT0Q85+TFDUfG04rQ8It6SOawYP8NrhAg9BgJF1zNFimNXkqmBdO8gkl0HEczm6bBgSIiwjvxHi8LeMnF77FtW0RMadm+ncs6NQsm3pdnTM2333+vqv/0T/8kIs/Pz9MwllJUyvYZv9O+75tDl3N+vpwNqelaRPRCBBEGYjPrb7dSCtNSJK1FZp7HcbwNvZNmzPMcEJgRIBER0NaG9RIybYYOAGOMBOBA2KZpHh8fc86fP3/++Pmz1hqI5mH2lKp3Z/Naave3sDdo24p+46hslufrD39tcLZP7k+4GY03G+sbC/n1n371Kq8s6isXcNl2fR3dbjf3Ai/nJcO6PbdxHMwAV+p4Zu7HSaR4IykikiEqKqoZqnrUJyAgoGSoaME9P3LmdBNvVBFTt1ME+JI24Ff6US9T3HXPbUE71hXhblut5+UBuX/wAnvMKRBmqeiOmpnJPHn+73g8GmBM4QKoWkH18+ePaPBP//RPbZOcpTOEkDhE4sOpiTH2fT/Vcr2cTUVqcZX3aRgZw5dPn4EwxqhqgDzPczU4dp2zf3VNe388Aarqd7/88svldjufz/70q+k8l3GaVbXpDs+X6+l0n9vWDKcit3G8DkN/7t18H49Hc5hw4JxzjinGWESAqBSXxDNVnYdxDNwTXhJmgmkYppxMxbSOw0VLhRng2DU5juNYTW+3CwBkr6uSKaphMERgxAVPiE65WRe2ZTUCYLI11FAvaJJrNbJbblWVXRDjtizWhV/eLZrPxb7vY178qrZttco0jLXWYRjEBYuN2twAaq2VAX37L6WAStM0WgUNovetGLiinU98tWJSDWqdR4MCYLNLsAIjIgOZWuDIHA0IkZGD40p9+r1///52+fL+/fvnT79cLmMKZxHpjnfeI1lrPX95evwQL5dnjjm3jYhwCLXWEKiUSiBeMWGKMSbmqLi0W6suyKgQADBUqCbFFNQ4psYI2+4YUtsdTrlrOcWQMqgCvxSCYc0emSHRwvIwDMPHjx89z+1BBe5KtGlVI4XXaaqX5aauTLUoEHZd5xBy/1bXdX5Cz/Z5A+NWWvLX51Z+qVwz61o6hBXZ+bXR3LzA/a1taBBdGy03FlN1Gg5n6A3BLIqI00OUqpunSK+hSJtdg119hFbeQVxL1bb2GpvZVvFjZsS61dA3x1R31eS90X+TLt22IjMFNXCggltnH5gBv1JnASJiQEKMMQZaymf+PAE8w29GWEU4BLXq+oSIWH1ISKpqVRFRqpRS5iJe99li7xxTyuGMGBPnnHOOTcq5SU1MMVDiF+/5+fnZzERLrTOKMjPlrMYmaiZoYqZEUEQCQQVlNAxsBhACLKI+prIlURamGKJQxkmIDo8Pd4dD13Vd1x2Px2+++SbGuM06VSVEJlZVMkAkAxSVMpbr9frp8y8+85smvfvm3b/8yz8fj8cmt7fb7Xw+95e+7/tv3n+bc/773//d9fl8efoy3kLX5LbNbZuH3vWsppDiu3cPZZ4Oh3aaJjNJKWBgQgPRhTLMQVYmqpU5OldWDGGapnEc2jYPw1B1g00TqDGSrm2tPnOGYUgp3a5XVe1vt62mDBsqei3S/fzzz58+fXp8fPTkHwBcr1cAGMdx6/ndrxdEvPb94XA43d2JyOPj4zAMltJcRhsF15Lx+/ePOcf+ei1lYYrGFW0aV6U+27G+l2lm5qbtXLgBAF7Y+BBF5Hg8dnd3UCuEBMxd1/3n//yfHx4e7u/v/+v/6//917/+1TtBnVuDY7hcLs043N0dEXEqaRxnl/tyBqNaqxndbrdPXz4HpEPXOc8fMoUUL5cLBnAwq4gk06V3RCoDS50B44YZgIWJAkqZnAckxJDu7+5Px/ePDx/ePf7u+9/88MMPf/r3P394ePz4+ZM7vkD04bsPv//9792++dPwEBp2Tt5+afsroB0AcauD7W3aZve2YGYf2GwfW43PSznxb+UCdw7u21Bzo/TfPgk7YGJdOYmu12ut9XK59H1/uVyeny/emeoOIhGZk8uoNU2yyqWUrs0iZZoKoXmjgYDq0sohKoroXM2AAIQQNpdu/xReNp7Xt7R9eL9J7L/i1SBEVDDv/NXdX9/4wrjW78Fe6GqXkMJxEq4L6fmgaZ7nGnlBLcSd9i4RHQ4HVwo5n88gnp3W9eXr0gEQOCBVZlkuIvM8dymmzDnH3CxTU1U9AX69XudafJ9WByEBGqEhN7WaoQ9yi58QcZ7nlBKllP2MMeSYSMQQvSeSmX3Z1jJNE5UxljHVMtUy1bmv4wC1mgqAgkgtEyCLAkhFZFQhx1S+DWXWcurK97Ofbd47CQqIuBRzaXv4yMxqVSo4S7Q/qa3tzutcjhtSVY5Lz8HLO6qTCZrGgMRIwEvX6jZJ/JyASx3KgaDrCB1ltww1hGBgpsU3bjJVMzVCRFADNkRGBCQyrQrGAdWIkLuuc6QLEngNJcbsqDOttUqpdZ7n0IRkJmqoiiKFmJ3vTzYtXUXDJV2tYAygq1ze8ixIjRFEMURm5pRiblJqOESmCMhABPjKBdwMCsCCGt6IWrZHZCuL6f61vjFJsAsl15Dqhd9u22k2R4p24Ly9RdvCuf38WZJ8pm+u++Zjm1XdbOvmacHOjdv7c+vYiNndERMl+8po2Fo13tuH/fjfuKSrz7dcAReY74KporU8/WbMe/uzt2P6ldTeMgAD8Br2IqKzjMpex/TrucHpo3e/XCr1IqKrloOqeo1Z7OXqvppg5dvbvI06l3mOgSAQxtSvqK/Y5hxjaJu0jaEUQTQAChQxVgCEAGZsUtUQZMNeL4aCCAgIjIgWHm+/B0J2hhGjBaG1vRfPAm7oXtzl/75+OwBLsi2EgMCOmbu7+11KzefPTyLWdZ3T6W3Abl1EuZd8dggUiVFNpMzzVEpx4xMCmaVtyjGau4Duxc5St2Fvsdg2kWqt0zQokjMKvbx3Qne/qjMy1+pVI/9urXULGHClBQYA35U9bPbnsEEDPVfqRims8rWiBmuW0d1BBGiaLPO8IdjMDNEcTTj2V9oRjmzHlvp6meQrpdf2voiWaoC7EX3fu+cakAGgaZrf/OY33svy0w8/Xi6XL58/+l37rhoCHdquzRGAzgZoqs4KolqdZQKWPnEB47URzYtCIXAtS30cXvoFX9ay/7xYBn2xaarKLxkNSCnd3d05FFVEGEMI4S9//veeSAEcBe4N47iGiFuYur2s/bre1iy+ds6+9mTexJDbP+FvH/jasfn/eWymCXaGfbsFXQGsji7d+xi6cjr6/svMYsDMkRcqPSYQAhBrIjmYvUJFMTUxAQNjAkQIiEZIhgIawOcZLEQ4AGvg6yXqNY1EK1WGrVDpJYcEsIbP8PIokczAFBVgA2i/vWdbEg8hBK8A+sIQgGpQ1MZSzQZ/waK1ziUQhEXQhhERRKzWFMOha9+/e3d/fz8MNyY4dM31xowGrki8pM3HBE2MsajqVEopMs/jOGamlNKxa989PMYYUkpd116vVwAjoqfz8/Pz8ywVXS+yacWw6/qYk2NZrtd+mqZ+Gj0CNrOHhwcP5lJKMXBqMosaoghWkRDZzFTKPGOKNE9DmbOUqU7j9fp8PT9rmdEEAHSe5v4KyAJAphyCt4z49AG0VcIKEV9AY/4q1pVgRECRASAsi22NZtAAjJkxJUCtc3F7IVriHEMkMCECN/KqtaiYWdSIoDFQqXOVWcokczEEMCPHe1GClUUCEdWqU5DBiyFGUAFTc18EzbQSKKIeu1aUtUIpKmIqoiKgKCJEAZGQAlMOSYHI5UxCCAG4OzTHY9d1XdMQgPrKAeKYWFUdEw0cKI7IIChmigxii1IcOdUMk2vEOU8OAFRefL9FOo8BQiRQDMo5x5Db7i6mJrcd5wZDBCJ4bQgc97EhaH0VeIFv70vBi5v4yma9OtVmg5a/vgRsWxXMdoQFG8Rb1rZcD4rcamyGcm83FZZY9lecoZ0LqDtMzLZmcacg8uYrzJ4+QylVVVn5Kw/4V5y8bdvebnP7YTut+xjb7Xi/kXdFbBskvGYu3O8Q2/66Pvx15OsDtt3LJNt2LwB0cd9lPCICgGE9VTV1xZpgxMwhp0wLnafP+bIoBr2QWjusey6OEA3b8Jg5EKVARBCIQ3S65tTmJseQ44sL2Pd9CBQ5EK8gByc3r6XKLPMsWmqpYIKgTEjAyITIstJzOo7ZECgQVCDAtZSfnbGrbdumTW2XY0hesdmcrT0ebjX1hEgpZTP7zXffHQ+H58vTt99+S5F++OGHn3/++aeffvL9O4d46LrIaFLKVKXOTY7+PwCd57GMU5WKZABa64zss10QsaoQIBqgrfWKQdUARA0FojrYA2DBCNZS+r7HEEMIVWYz18IEBiZAj3trnUqZxjF4t5avVlyluhxKse3EDp+ltTLrsC1V3Zq6tsLuaqWtbdstDhSzpmkY8NZfvNMFAHLObW7aLo/9tdZaa9nsJ38V7O2Ng3cri1iMcXPLhmF4enpyy3Y8HgFZ59nM7u7u/vVf//V4PA63vtb6y88/Okw5pfQhv+va3DVtzEEVLpdoIGjq69cTH6hQSkHX8SRyxHmR6jPfTe5WWPBp7Cjpr1wlBVAPKco0WgiGZLBUP2KgFNvvvv3Q5Hhou7bN//Zv//v5ci5i9/f37969O51OXgdXNQ8J4bWH96t2bP8ZeO38vfH89o7X3oa8OfP/2f975Xr6AsEXF9BW8LTbYgBAWLSth2G4XC7OBT2thzcIL/QCpRBR03QxxpiBOVIgBCILgi8MLWSspqbo0bcZIAKoIgIaMVnYW+S98/fGECMivfzuxXNHT868eqsGSzXkLRrs60fvswRWaDzsfOFaK0i1rQdQJR4OFKLD75i5hoURxxebaiWilNLh0LbnFIg5BkJWBFCb59lpZ6iUl9dslQM2Teq6dgPY5ZhKTDHGFEKdi4AVR/IiFTEzLVJtBqEFa7J/KFsEv7nzbtYNGYCqCMcgUsCECQNCJEYwrWUab+fPn27nZ6lzYASwabyKFqCAFHLkkJkREEzRAPdWQN399pWjulHz6LaXrPOt4msEPBFxAsBUptFAqszuP7k9dScicpgBUU1Fyhr9v1BGiQAtzD4MaOhVGFUTcolS8ybN9dV7k6ypuTNqCqICFaFiiqQ6r+GklCpiqsoURQSRmRUju3QIoHMVIhs4d8P9/enx8bFOoxnWOkd1vqgFkpUbaGIKMQZeusaYmRiYEcEShxAiAps4v7cYkVZBRgBDdqAlATIwgWnKbdN0bXcMKee2gxCBgveCmL01B9tqB4AY4/39/d3d3Z/+9KcNvQc7T+LN0nhjyLYV6nMVAGpd5ryZuVEwM9+6HI3kpQQ3H+5u7Rf13pxt0fobA7el2TabtTeyuspvwM7CboWebQbus5Lw4vy9TQf+qun8VVO+JpkiEcmihQC6qmZtm7TsMN3w2sXcr9yXP4HRGlCpx0o+hpeR+I8IbnnMCqIq8HomIhpLCHMgggQQIgULzulirx9afX3YQpFTN68CESsYFvEOJSJS8rBXEcVs3iCJhsQcc04hUmTARc1OKoooGIhIUa3qKiBoHEPgiMgKVotWZgVgJFsqREQhmKgROeoalhTaFGNkil433OaGP39HWtvSir7kJFLK4zDc398fTl3btsj8zTehbduua9q2BYA6TuM43m63GGOdZcNFxBgRQGpVqwQac3bsOCLEGJlbZh6m0UQxBlw6P5Bose3bRPVheI3eIW45ty/2X15m+DYrthrcntiFdv1bPhNCCG3bbk39unbo+360cWVve4Ff6HA8esPsOI7DPANYrRMieljoCdFhvMGiFghu27eE5X4CbycneInNtqfnyMJtzcLKQbE84baNqu/evfuHf/iHcRw/f/rlxx9//PLlC6Jdrs9d1x2aJGAGEggTU9/3ACCG4PkAERH1E25hwLbWnHlY11aYzW1dFrWarg7KgpJBRERPMBOayBK/MSATMWDXdY+PWkq5v78X02kqDhb0FOC2KrfVjL/mk+0X+5tVv9mZLbu8+X8bPOCNFdpbMFiTspvx3MzLdnevbNpuhKov2zStlsVrWc/Pz09PT+fz+fn57D0x2+ziHdyolGImBKq1AACagBqCBSa/vhgoEhuAEaCmlMwEFBcZTLKgu9rQksbwMf2NMhOhx6lLypSIBBUJ0cjMzLsAFG2l1RFABCQkwJe5YGaiAgC8/hrX1MW2IMVh5O5oqtjKPtj3/TjcmPm0AkJ9jLXWxOHh7vibb7+ttf70008Uoil6X8E8Toicmw63OkVKzf+XsT9tklw5skRB3cwA+BIRmXclL1msYvXr5b15MjIy0v//+0h/e9Pdr6Wrp4tkFcm7ZGYs7g7AzFR1PiiAQOS9VdLOK8nMCF/gAEztqOo5R3MXCW7XdaUU02paY+w0M4uwWhvH8XK9MicSZnUAIElVjciIqIxThAxEJAqKyRIxp2kykcPBc0oozJzUjIRbI7dF6SKJMpNrm6fb89PH6fKEWsOdudxu4+3K0uVuON3f9cMA0aMBj7+YNTNA5LgWDlv60ra7DckXVQMjKDqCgcY0+qigRC2zrO7KZqqlWm2gBqvRAzOTRafG21xmh83R1MwIYyRRq+4Ki12tL6Nag4rk5EAACOBoCIamaGHd6qbVvBK0MrZabtN8q1FgUI3RHAoVkZkS9RxvqM0M6qG7S4lRLUL8/f29fv3Ny/PjNNdgSwQXR2sDtdxJ3/fSdyyIQoteQZAZAxQyCQA5olVzB9MoAyk4oruiGoACmgMgp9wPh1N/OHLKknsHAiRw1KimbTf5btXEn13XffHFF+/evWurfWsQwyPWxILbb2DrHv+6P20bWzQWSymxD21LI54dmsSwEAtPqUXwu74V7IaFLEngrte5j6G4e8Ca5NjOF3rLYjeK1bb9wIput0Tu5yn1tpltkeGzA9g/Pt/8dhScbf/bH9VWqfps+9ww1paqrYXAfwGPAiAsdOfXEGamaO6uIfw3q4GxGACgeTt0fY8Jghroposzp6qprp4Oy2lRmEvZ9idCec1ScsdMyMJJ9vv6/hTFOU8p5U4YDdHBNRi3gUtCHuigjI7EzMJZEMgAwVVKm6E6aEzBidsy4E5/6EXErZV5vF0SAc5jiQZo9IVhHQZ9vdyiSAawmKWfTqdhGP7mb/6m73tJ6fnl0REf3t29e/fuiy++uF5fnp6e/vzHP10ul8JydzoTICNoLWDapXBuXdQ/w9DFVANQy1ly7nLOVVtpc5cSmAuLq0W9HtAdzJuiORMCYjhAqbZ5diJxWnml8FpUBgDDbZZgwGV9FbetnmK2484iYmstCLjbrbhSFN4sNHdvbVGTEFEp0/V6fbpcECExBh2TmQMaztNUSjkNByJChM2Ce5k8uHCUFxWLiLjaZ2KIDYuHo3WgJSICRFkdQ1POX//qV33ufvvb3z7cn//Lf/kv/+k//acff/zeWjn2PSGUuahqlxMhXJ5fLIbbGrpZLbMbxr6pVqPVkHOOOWK2sui2u9TUmyuLAzG4IdpyxkIctuzgCAAIRkS4RAltbgDQSbq7P6nVX/3qV5LT9ToOwxAu4JyEiISi3xfL53MIuC38zxb1BuA+Q3i+KwRuWPazrPXnoBB2Ld2f//MXI+pnhxG/crNpmi6Xy6dPnz5+/Pj09BQQ8Keffnp8fBxvi82qrOO7fFWvW6ughmDCJMvoZECg5gThn05CBMMwIDkDKygaKuhOw/hZrP8ZBFzCU2S8/npePju1EYz99Tx9fiJ850O2hVxcM7bt4/YbBgCgQ2utMVZt0IyldSLTNH38+BERh6HLOd+dDgCQUupSCpF8c0P15rW15kiSutZacxORru+Px7DOzq6mWt3Y3aOqdDocg1Sb5hkADBwjSyAmSSKSUufubS5EFD6CQ+7u7u5S6oikNSulxBAJ4SwoC1+IiBDV3Ky5NVcl9Fbmqerl6bGVG1lzdQcopVQ1yQMi9vl9l0VLba/3t61Oe9FRjZtVI9Ffzicv9QxEBI+GfXAWX0uVRMSMLFFWeRWEmhkFCgwg2MhjXoiqu29VJdXGxL5OnUVwQHdEYgjX8NVuFlc4SLTGXffYqNRarV6msdY6lnmstWwi3TWHwNR50kToDmpGzTR8Fc3miIbH4xG/+ILQ+Tq21pgppcRI7rqJyCQLMjmFhil04YjCCITIC9lBDJojOBAaUByDGVQHNWju7oSSUtfnfgAS4IQAW/3P4LPo81pzioba3d3d/f09rjLDrY7yWSTCN6rVXcjYrVBf09atGRqtAV3nV0axdl5nfG8I6bP1Za/eAa/Y6OeBbH9s2z63rXJaE4bYlmibuLhCvj3i+Sz2bWFnD9c2lIm7UuKWH67IEmA1xG6r0GR71YZNtxPlazFm+15r5rOdhyXUwOrsvbTfEfbHvN9N3N3Mmzd31xiPiXEdo3/nsuu872MpgC39VkUQPW0DTyFIKAsEJKS1rtOJMJMgsi9ed4shi6ob4DolGeNWWguNpbWiqkxAQMjIDMIiktQB1KNWAGoBLsAciRJxpGir+nWutU7TJCLDwEEqiEJX0AxqrfMUGUfxdbKoiISjnrufU5qn+nJ7+f777wHt7u6OGYPL//79e3Hsuq5MMxEdj8eAWXHhhJgTPZzvnFBVN+rlloqQyNb6+MV9Gte0BP4FJyBavZRpte2kXdE6/kI7sfzq4kkhuYjywTAM4ziGBE1Vo7SJiHkVcMyldl2X+8NGyQhCNWYBsI0OuK21VRrsr0giJgjszESWwp7V1lrKizOamfmaYYapXlontcRJaa15KSJC7iml0+n0d3/3dwBwvV6/fP/wx3/8nyloka2oap9FCJJwax4gNEwzDDTedipL5yYWeJyc7a7YECERORAhgwhsANGXLiJi0Jd060Ni0Jvco5sRs/h+//vfH8+nx8fnu/v7qLxwyqG/3iIS7PDGLoS+eWz3xhZttrvC3+K/jdQIu/j82c32i+//8x9uVw0WqLNUDfdH66sXYIyZ+fDhw9PT08vLJRTxOeegscZhRN3dzBgdHVxNrZkpGaoggpETEqC7gRGAEKAgo+eUt+q+u4vsZPD7A7Xg274yTJcO2jJFwPcnYlc52L2NBePMf8bFgcUN2Mzo7TLbgnI803Ycneg/ZgknFyYGVX15eelyBoD70/H+/h7PRzOLoZaHvi+ttTb7ct8rzsWGBcQMfX8+HB4eHk6nQUQiU47tk5lZqOvToR66rhuG4fnlRWPlqJMkWFtdtdbw4WdOfX84HYa7u7uce0S0WtzXCXW1ZIRQZbi1n99n8zSVmCWqRRiCdVFLmas6cmuFkYTAwBhQCQzMAAnB0SyM6NybqoPZQgQ0whj2gW0Z7kJrNAQmFCFKQoC4Egpj8zazxEwQi1TB0N0AnRgZ0A3MzQ1Mm2mLzwVzJ3VQc4O1iuCE251AgIQY7WtcHLzCUA0j02t1Vp3n6dp00lrMWuzBwVISSWbYSq1cuTXOTERCaNZqNas1snNmHoahnk5IpKq5P+ROCEVyjiR4GAbpBAibR51VzR0BSq1ElgyYE3EMqAZ1A2QFd0B1N4AgrKtBbYawfKJtulFEhJXqsd3/CBH2zGLMfA4qXni6hrZ/OUULYFrfaQsWaxUQVtpfNBH2MWuL+/HYylptnQS/Z6xvENBWdcirQGSXyvkbkeznHoHb1riPXNsttK9U6aJca1tLZYtf22v3qednuzjsf/fWgmvdXXz3XeJ1uj1ty1hilW1vuMGCDVPaSmhzN3T6eSUQHeBtixzjii+8HvCYfKpaSrkSmFnYnpJbzqt4l5CciChmdYsIOJAwCahqnGJT2EB5xNScc0pLY92RDFzDSMvaBgFfnw/c2mQWjKx5M9I3azl1W5QWTkQMas1tf2milMJCkti06TpHJLoc0QgGgNvtQiQ557CriP5UmeviEmWGiEGGU9XT6eS2OFaM4/gP//APHz7+WGv927/9m9/97ne/+fZX7969YwNVnW5jKyULdYn7Ibu7JCYCTtL3fXMzs3Cl8hj05EaMzOzLyQNGSiyakqyOx/HzRNynHFXhlFIirm8FTNvfAyxGSh+l9FizW511y6zGcYyfB8w6n8/BULpcLrGLm9k0TWk9GDUvpQCJmTkILVKh9vLyEg4Nfd/H0qEYBWP6unWGUsbBVwkqrBAwpWRNfUf/ICLzpXE/juOXzO4eU8WQxv393/f9cDoNw3B3Pt7f399ut386Hy8vj6Dter1Uq7VWycldmZE5AVBApjoTmBIueZ3t7IFCffL8/Hy5XMZxLOXcdSaEZs5IkIiZDdapBgEDXHGVHi55TNQ/wYhjaFOLjfg3v/l1N+TD4SMl8YjSADnnvuvdHex1O/NdM+EzbLNd9A0C7lfcfmu2ndATd+b5Pw9T/4uP5ZAQcfGxen0HC2t7s7hqcQ4fHx9fXl7mucTXPB6P1sMW2ONQhYBZGMkVq0O06d2cBUAMFj2jASERJJYu5cNhOJ/PG8lVNi75/lttX7Xpq2hjhYCLCPn1+zuFhYfv8PLPT/pn//SwAfbXoVK+y+C3Bbk9mZlba1VdJBM4wsJzyimp1vf3d7mT1s5BmWytRZNiporU0DAIMVuTt+v74935dHcehj7nNLZ5MeoyADAiSTn3Rx8Ox6k1kay1qHqzxoZoHhEQnJhHREwsp9PpdD7e3d2JZNM6u4X3jZlFNOwl0hQhcGKU6J0zWJvLeCMvrcwChgitlYV03MHucasAANUzSURBVBp6WNFpUOxgncqMS11tqwj6OlTw9TbFldpC64pboganCEzoCg5gTg6CJMQWTVEGdDBvpBSm3MG/3pdh1pUQw3/CGch1GVrFoCC8Ta3wSAcQHTdvcHKMz3ZV1aY158zmxmAmkWAEF3CeSy3qjtNch2p5UOl64mTVFKrWQrCIfphxva0h577PnTl3Xdf1eYUFFHjGWnNXRyMFRmJmEAxfC2QmBAAyQAJSR7SYe4Jmbrb4HCELEIEzILgTRpMwWhlvbnUIKhaTkIAb1rKYPG9lDHjtSL4pucV1/izQ7BuXkYdsV3nLtuPlkYtvHWd8q9jYgJG91uR+uUOxRUzcYdNfDK+4SxRxJcfgDgvaap8erBR3dF+ydlx9qmHFlJ83H3aFGW0OHmxU3bbDdXDf62isPbixtwXCPQrcvpGvVEtyMFzsADdFMG40wNcHrczu16umqrUqYoErBAQ0syRrLyUcAQmJiCEhoTiyuq4zckwXcaUvhVWcaqm+yHoIhRh48QNVgGVw2W269kMqSRwqaDOv2kqtJXLULZZux83ETgT6mgYsleNtjQuHP2ucSeZXUIVrUS1ED6+0M6CtyhuAL0xkwiGltXY6nX7b/5aIWvv9NN9SSufDsVUbx5GdhbG1Ns7zp09Ptc6I2Pd97rpaq7r5Wg1KXc45KxgiJhEK3yheLnogVGQSXmwCYc1v08rGiQdUaMGpcQdbaCdmRoCUJABHAMGQYWy1tP1aiBsVEVNKYc+0sSSjDGZmUQpNOTNL0RalwdT1AIC4IGMzjTJPWkPzMAxaqvtSHTQzQAt73VWOsrGVpDHD1tp2b6Zlrpfxdh2np5fnv3z/IXVZVacyg1M46oWzIxFlSe5+PPQxG+zu7u7rr79+evr0fL3EhstITn7oczSdWjUALCKuiubVZq0NERNzl1KWpFbnsV4ul1AcL+bVKEwU9T4iQowqg8MOTgXtCwG2ii4zC1nOuanmnFH4V99+m3NOqaum2l4he5DXmzfClXD0S3KQz2JafMoWH2CXTsfI1vU3DZEjZpg1ejvq9vNPcYomggHwlre/fWyAZwtry4XTZURta9rW0XDTVGIHD99HQqm1jtfrNN3QNe7YnHOfxd3qNM+3q7Zi1mJgKzMzgCECUZaUU+763Pe5T1kSg0JFFce16Pf2BG3rHzFUmRT7a3D+wtIfNGSMQYQHREYHU/OY1OleVMExZuzBRmN3cGvBEQC3sHm3GEBhaMsA3AWzRIBnZgXbSO5dl+d5jPp/DII3s3Ec61zQLUsC88Qy2QQAzNzMHICENTofiHnou6HPfccpKTgyIDmoEuA038jabS6lttQNLGPqenWoZWYRkVyKdZ2DAigk6cKwgIT78IcjckoE2Fph5tYquosEMQ6ycPGWwA9DSogCPuQ0jS8M2iWq441Eaim3ywWYD8ezLM4Iqq0gorm76yqcD7GpQhABAVqgREahBZbBUryIZbUkzTFXKHMqkyGAteJqHcnk0EvquiSJHdRUSymGVutM6M0sJTZrAJ6zlLJMaSQiNzRsiAgLedmbmu/6loxEgN4akrOgmqXE89zMNXR/CE1du16Kt5QYgFRVgMbrKEiG1hzcIaYeI0iXOmtWShkygS2mmqVOXZcSMTk5siApcdoRulVVvTVXR2BGpkwABC6UiCj4tEzCKSEKASogGC2tdYWF4mrLbOuIEeCOzNoacoLPaCgKao4OOQkAuIGq1dqenp6H4dCavry8bChEJK1IBaMRaGaI4O6wmmxbGHcSxSwmkdz3B0corc611FZz3wEiCY/zZGbxK2RSVUAkpmYKa4E2nrDV/mjVVdBqubIPcHv8BGtK9tnPt9AGuxJLBD1flGjELOS0IGlzNzRvG2zdXv7zz104qUTmyCm11i6324YM4snbh6Iuk+kBQd2QiWRx7GuqBp66DISxNRIxCSfIcy1L220b8WK4xrcFqQKQA7gjxf9iGg9sJQRw99qau6J5yjzVwsxu6O4SF8IxQiVRsEuQAcCRiJuZo4EbQdSKIqtTa2RaiZRImUmQlvFC62OtvTkiOcD1OqJbqaXVOcAxADElX88mBF/ZrGpTM2ZUpcTEkkQk556Q3fxwPE1z6bpOUgbkw/F8vd3MUVKHRCVEryIAEIhwq6noYuwiyCg5NVMz67rudDoJSq31cn12d0ZUdW3eWh2tTaXOtcy1Mqc2z8dDHoZjrc8xDpEADocDEDIzOd2uo4gIkjVjSWZGLLlDlpRUzSAEIhATY80o5eSeEiTpAECxMEGrTURamGwbEhiSi9DhcKjaOjywZAdNWZhZhFOSRRWsWmp1gK7r51IREYmJ5e7+wQ3AEYHGcUQy85a7nohz7j12UmHVmjJnpT7L5XKLpTfPM9Egwkmk7+jil9pmABQRWqraVVWRbZomAAuvBlXkRGE1b0FfURURbXWe5x8fPxJ3z5eXVu1yuTAz53R3d38+nwUJEbPI8Xg8nw6IWEqpqoDU1IkToPUHmedZ1c7n+1JKKzXmFGdh9FTm0d0TIRF1w5AEmKzMpbU2j7eXpwujTFN5904Q2YBS15Ok6EfZInBGM3sdV2jVzNYChwO4qxNg3w+BAYb++PAAterldn0p1z53fe5crdQZEVnIbZ2U4+oAyORmaEtUYeYwCrONUOkWhXdc+pMIAAQGYOraWila3JWWggUhmLtC9Me0+TLslMGpLRkvoGMgUcKIouEyttT+ACC2DndPzJDymiGrmbem0zSbwTzXgFWEAm4IzCRdRkZndLKeUFudVb3jTkSySBJuSRL7dHNrYE2ZIG3WqcIiSYRPQ5+ECJ3AWIRBZJH0++cQcJ8iwy6JJKR9SWCL1Ft9YnutmZFDcw8JKKIbCoIROiKiqa3FP11nziIiE7gb0WuZNJ7ARNJnERnnWucyTbeceLVxObAsi8Td+64b+h4AXBcrXRECxBgaIQjEbdlRRFKXMwGjXubRvN1upag68WWsc2uPz0+tRWUVARCcwFCb16IzVVqZKyHPuN1uYP5wOnddcqbrbZmOygilzjLL4TgMh/6eD+C1z6lP8nDuz0Mqt2ctI4IJgpYyT7daptP5PgklJkJv8wwACOwIkmT12wZ3jTLqUpOIa2FoQaqFqC0tYDDSr8hKO0mM4qwQXVc1UyVYIiYDApirtVabW9OCiLVWxByxPmrRUWRKvMw5DTMVVW1aJOdSioHvJEDLClF9I7AKdKta5vEljaSqfZ+H4dj3PVNm5DaXlJo698NhOD/k7ogsRDLPY/gShdxEaymldCRd6hnFHG1BJEuq9/z8CEyOsOQY/VK/yOm1amWgGkPxyCV34GEG6MlAyUNRQ0QrqXIZdwYMjOKweVpti8IAsJQaTsmIYGaXyyXMw2gdLboUPHIOLwAitl1XYnu3tVm8qCtkHdhgoLraqss6s3JTBy+luK3i+Lar628719vfffe0XZnwVYlCOwuufTqLq4/avmkbL3GReCtViJAY/5nGbfyaLm8gknfDXpf3B3aHrTtjqx6Z+dVYdA9Pt7LiluhvL6RVKxp7w0L6+Rc6OxTzFYOeChDQfBlXszPNXm9sBeAZa5pqxFUBV1Vh8jV79rhXkJ0YiBm42YLQ0m7on7tnCi7NQv5FJBFhwbRzoAyaaUrJvG2QPkKBoyJwyiGYpdXoEMFj+Kdc21g06NFpGIZu6EkSEZ3v71Q1nGlDgBmc2m2UfJD84oD3JxNWyt3Wl1xiTtd1XRcBk4h0yZDbPNf5NtZan58fa6394VimEQD6w9D3/ePzk9aFKSuBj0TmeQYzTinnbh5nUNvSDyISyb42TG0d6xJZDTMTirvXRqrqTR3QYn4MISFklsAQ4zg6spP3OcfeFNXZaZoeH5+jxJVS6rp+W3REdDqd+tydTqfo5UlOAHA8HlNK3XBERINlPng8zJY5qFEti48YuoWnRRgcchGO9Suqeh1vZsuU9qgPmZlqbcxYrbVGIl13wFKu19s0lj/+0//84acfb9fp8fGxmpZSuq4/nU6ZJYB13/f3d3en0yEWb61z07INOAF4jjklQmykiRCJgU0rNK2tad93fd/d3537w9B1ndY6z/N0G2utcy1m5ogkmZmBxJG26INhHUSEjszcSjXjMLAFRABUNzNHR7RlzGlrak0DNeacZbNCNCOimDRFtkTmfWR7BTb4+un7Bb6PtGvFZAm3658AYOFNZEzu+1nwEWa3nQ4t2hwQo61+gRW4xfYNa7kH+9xFcoS7lJJwBoC40LfbTa12khCM0Q9dR+czAFgzRMxJ+j4LdXPmC8HtdoHEIpRzyjnn3OecuzyIyHBIa1t/KS4L2CsJaJ/HL2F3LVQu9XOAMANaNo83hQHcyExvOizkCEgOaG6g4LAYDyy+rgBuar5BQF0KmK/VCDMIUv8wDEJUSimtTtONT4fz+XQ4HO7vzwBQa41E53Q8RmYzz3OpCuDI0Xrh1prjQlqP3KvWOQU0TLmYtXa7XK9q4JwDPhJRomyCIsopi+TgcsFumJ4wCmHiGA/QGDsgT4Sm2lpBTEhMjO56fX7SLh27xODvzodjl+5Ow8fxaZpn0EZgrc5aapiweFNPZrWVaQbAnHrukgK5W3MFNXJijlPpQEgiGFNitusSrsa0bMmMklLqU04puZqDtnC6cgVwZvZQEknQPrSUNtfampJw1w3wtiqzKKmn2cyEILH0w1BKebq8HFMH4CJCnEjSUm2itQVGKaR2zMycmJKZpr5zaFaXEgKGp12t7oicMqfUDSzZ1wxxnmsiVHIEjqZ/rZXYOklD35ljqUrIQtzKPI9jzjn2PEMnIiEWYmEWJGYEWMXMkRxGSWmF2utdDQLgHAV+ZVxraGamCiwIBLCzhnYl5K7LAMAM82zX6zUmCmxlkgj6QXZez60TxSTNwAtLKEIkWK19ERdWJcDqcr5KQDZg9FqnfPv4ef62BbINtMVK3Lp++27Fz5+/gcI97NuqQRss24LGHmgub+i0eR3Fd3UP4ZQgMDi6ITgxpZRS1y+bboyF3PpfG26ODXU7/nDMCZH4kg+LhGdvWie9bvE+QrLhahy9nbStDQzBbm6ISCCGYYv5BrKvtHtvrVUCEVLTUkrI0BcHTYj6HhguM3lLi9uet+AZF2tWRcS0zaR3KKVANZdXX0AACvVAmYvN8zzPYK5Wp2kyr4m469N2QsL9uLWmau4qnfTkqk7CoZwlIVqNrDknIpIuO+Hj41NrrWgdhiHh4l4mIobQ3Ax3ehcEYuacUt+hECV2QgUPrBkogQWRyatP0zSN4ziOLy9XIjgMQ/QyRHKkrO5uGEg55bwoGxZyBTEAoTBHcWmXBrj7Wr99VchuRDprCc1n9GDdLPckE0sOA0KblFMiOoW3VNzIvvbNdy4QdbMADB10ZTJf7rRIRfq+Z+auT+5e5mZNN46mrywLXYyNGFbr0Hj/2H+JCRHJgIgGywS+ymU0RoGtiwtwdfBuiwllU7fbVJ6vl+frpdZ2u92I+Xq7xX3WSernqdZ6uV6Z2UFbmcM/Ad1aKaZBPCCH6ozGgOqEzogEQAR93w2Hfjj0AD7PU2uFeLHvba1pWzNHFkAyWIrSjG6LUSASvLIyNg1YJEvmllMyWP1WCDlJrGiSFlql11w0eEW2m4Hp4IBBJFjm1pADLKa67gundPkPIGYrRORaJOFLi2k5AAUg/3xO0hJR6W0BYH3EbrIExqUzgRDUKAeM5gIJOoI301cKQc75eBqGQ6dWiYHRW8PEYt4QyQyzJCRvUAEgC/SZupxyAsKaxGhH2Ojy0HVdzj0zpk6IkUmQwNQdTLbU7bPHksqvsXszAdKd+z/sujaqiy5dRCKO+UI/5+VUgi16VScikPCOWs1ltl2h1RqvTSlx7NkRL5sCUKnN5xnNW9Va1B2O59P9/T0AzPP89PSUc364vz8cDu/evbtcr5fLxcwBMYk44DTPzglpaROUUlALmWX2ruvArYyTqjb1YTgByt3p/kN5ZBY2Q2AJDdbak4q5w8RwdzrHtK7j0KF60+qtEpFpncYr4ek0DKBtus2Pt/F8HPpvvhq64esvv8hsAg28gRXT2dvsWhGsy2K1lEkcmbir80zEfR6EeOnpKgRHeNlRFwsXQGJE4FdrXBLJzCgiRMKbk5Qt9lfT7VZKQV82cnULrG9mVVuovYIRFezvqPGEwiAyxR+//0FVW8Pgq4rI0+WlausOg6REstjNACzM1CC8N61tneYuOQHqu/NxnqdZrsGscsd5nue5ltKYknTsZR7VkVJOfc45ZoDGkeTcxfAAVZ2mKbMQcWwaRDCX0S90/+4hd13fd0CooCJCDABWW3WQIDQZgC/iaa1z0LDFnRCIwcNh1RgRkRFJiIAArZW51JaHAyMuxO118RNF/9fN8Pvvv//Hf/zHP/zhD3/+85+fnp6IKJDrOI7B9NLVdQx2SerW3Nzq6xvwCqwz1xLbW5RmoyoTGH2VOPh+wa6A8k2/dfu4z6BeACZZzc9i89sqats+t3Vpt7QtvtG2z7m76yta3beJ9/HHd4+0G/+Dq/ix7/vT+UyrdQ4Rhd45Sp4bvowNMuj8MagwABmvgpWomcVGu+kZAYBZ3DEau3v85+7gbyoH7h4jOH31YKJdFTP+uUhCDLQthOC4LgauTedS5qaqGuKA0JITRc9xMZZqrTFjlNDibimllFqslVFvAF/GJ66ijXa9Xm2u4zSig0Od57m2+dj3+5Nj1uYyl7kF+7Pv+9x3ZqEJ9qmWXlKX0uVykS73fR+X9Xa7PT4+AkBKsqUEUWwOQsjlctk+goj6Pp9Od8x8d3cXG8eGz4LwLokCJbTVuEdVAVgN+mEAw+i05v4geTeM2JbkExGr6jjXpppWEZLvXP1wV7HeetO0jv/2nAFMRF4tV4gAgWIe+jxT4+Oxpczh5FNKxJmsq53nWu1ePjSWc9R6t1UTXzyO/PnT422erpdxcejEhfS5gZi47nl97DOlJXtBjMxHROKej4BMJGaWOwnRG4VXs6kTdl33xfuvLreptXa9XlXNV8OyLnRyQ9/lzgCu12tci6EXwCW7sFp9ncptYLz4LxuAsfjACTH3HQ8dC8JtnmqtZn44DKe74+HQA0CLsaeq3GV7JVgsvHV6bbwuQJNXkcQWspg3BiHG7KUwFedpZmYMk1dcTLJgm7yy1BdfLRXNQn76un4/CzjBd1/v0uarebuDhT1ZPF9wsVJ+haoOZka86fHfPD4LGp/9cwHIu67F5vwcI3DP53MsEzx5rTMCaCm11lqmSg6mh2POLMPQH4ZORMD6d+eDuWptAIvsLKUupRRunaXMnChSqTiYVwi4LeDlFwsqX+ZG026kUsBnX5nWkWuZWUpJYjAiBeGamBnNgikf7B8gj4ogCcZsEVVFcCYkZMdFD6vqRE6Mi1kFui31D0YCQlcjyV1O/dAfT6c7rXPsOtEP5tWcc5qmYp5y3/cdIJVWq6mtBbwt3zYzXssYqlqKHRCRKOd8OBxPp9rVytSJCKWcpAPD1lSrgbuQZBZBIjBVHVLXp1RM3RouLAdDcrXq7rXOrTCjmzZrdZrHqY5luplWbdXKBKboRkRA5NqsNQeptXIK54smXedOGOksbRuPAYAbqhmgNV/3bwQRSSzLHRD1CbXq2mpF83AJ1yickPPSO/apzNu2ysKx107TROssii025b4josRMtPjg88+dsRx9cRliZV+GWCEyAqIzWamUEpsp4ODuknsRAWKUVObGnFg64mSUgDnJkFJSQAKfx1spc2kNkZN0qM1MW2tO7oASxv2lzjBO00Q5AXSISDs9KJitfUt0c3Nr2szMMTks81jclRAAwZjVFgEpuAMTOJCHbEN3fYZY4QpAzECE7vDx48c///nP4ZoRoSoqB1Gy2pfKtsW4j4aww39x8mO3U3uNXHHJYIfklpfH9Xqrr9qOctO6vr7K7BcEsGtesUUufLVolqhR7StYvivJRO9mX6HZvflrzIkyZ7RZRTYXj+Vp26CBrWQSt+KGNbdj246KF0WhblBj+44bjtkgKS6cY6fw99mu5b7PC7r7CcI6TGQfObczaWbVlIi81bksDg6VqrurWqla1MwMCQ2BcGn+bp8Vh80pq9tcazNz1VJKK4XAlrrFemOYWdEyTZOXFpsr0qITWr4+4dpUicvQwCkQJyG4OxmrOjCllKTLyV1S4kAbpUzzXCP9U7uNU8xEBsJ5nqFCzjlnQdjkjkSC8d9tulYtjHQ6nXLOEQwlrSXe4JETO7ECukNRO3R9n/q5zdUWVxpHYEkYjT8FJ3Jk9/COYSRhyYvJBRRs4UVhSIvEn6yFZm4dTw9EwMxCbNQIARE5cfjzxjRRIJymvozTWnSstBpWsCDxtl064uvCNLNFSASm1qBtJSKstZZxmm6XogtTgtCZoK1NDzPTamWqI80LHWXNAJkpjpAZESTyqFKIGNzdDWtdLFq2I4mmWak6zToMh9z1gATIKXVmpoAp95I6JFHwUmYttbXmbg7qCIQiieLkRyLDKbmrayIP87nFKBERs/DQZwclsJRoOByHYTgej7EMEdEQANmBHIgJAA1tb4AaFbgF8G2tgyUXQlxbw4AIzCw5AWG2qB0iUlw3BECNeh4C0eIR6aGjCbsZR3SO3QhhqwIqmIEZgAJgaLLWsGkIiyw7qlfuiPyqvImBAbbGLlwaVICOYL5SiGN3XrZpd/DVvMnMbLV/DZZHZGJqBogp534Yur6vdQ4ZfMrESNZSK3OdmcDR1Uxzoi5TnymKZsyDMEamQR5pfI57wxG7fslPNrbMNr7mte+D6/6zB4VbNPGwLViVX2YWWh5a696xzdga5VUroLlaNFiIADEMpC2cSCPqyepSY+qh/6+1+tLgYHfIOS80GAJtRcy6PPSHYcnsOZZQiXJIZIG2UAwbETEcMXC6e6l1msbzse/7/tSnhKjltinwzayUYuoIJpKPR9KGAHAYJuSQwlBrLWT/LIsMLVK6xIIdDMNA6PPsqpoRgrwSiV1KyUHneXx+bh8/HazcxMt8vUCbXWtrbZHIGIiQrfu3qy8j0A361G1SmfDftt1g5YUmBcbMXddxytEueWUKqqkquGupgefA7FbL7Xbru9T1vapWsDI3J18oKcLBRZimKYyIt1UaQj8i0rmYWcz9zDmTcCnF3DnIcjtSV9d1gqRRTKplLuQdz4VquRHRYTg5aLT8cu7u7hI4NQVzBhaKsAXJ3VPq2ny7PT9dr+N4m9Qs9Z3OLkClFCMmSbU1d0BGIAsISCIY8kzCDJmIkEOvFuXVRWTtyGYGSLb4X5K7OQAgI1Kt9TZNp1IkE0oioj6xIyG/EX85qBma5+i//OM//uN/+2//LW6bWiszB/iLxSmrz/5+O9kjsA2yrLsCxxWP6SybHwesPnm+83yJvfMzIuArlFkJHJ+hw205LMnVzhZhD/42TSitk7LiCbJOmtad7nh72zcIdfcF9whyH454p30OP51tq4tz1daB3bH5RbcoQkE0VjZ4ujXytnO1fR0i8s0r/zNa4Ir19sjY3yr+1q8TDnbkXiNYgrZSqqfoUIMjmHlzMyUgJHLcGQNtlzg+KCzoQnfZSpnnCcyz0OkwrNwFIKJSK4WdvjaJuoiQSMYyuvs8z64mstxma/bDKATk5gAImLDrMqecul5Eznedu0/TtJVyY3I6EdVaxxGiFOcrmSlcA5lZJKwGvZTJrMWwXTCvtR4Oh2AHHg6HsL+u60WRdRQbheInpz6JaQ3v35wFEVNap+CYRv0spY48Sn2Cq9Cbl6FN/tmSwZ1UfNnCCZg5XF0sZKRLigCmNk/T8/Nj1w1xY0SJLnrf8aqNHMUcjHNh5hYuifN8u90QSFXjVizt1aSzAfhqwxlDWXxN4eJ0xcgHVYXlyAEXCxhmglpnM4kqERHNU71cLrT2ATjJ0A8H4VJtbp4v09KhOh5z7odhiJY92pKImlkrtdTJzBgWmmyWmtKh63JKQWStrsoIiTgnKSW5VgQmBqYkOeVEqgKmRjwcuqHv+j4js+QkuZPUSU6AbNtU4Fi/qzxpu3aI+0nHtGxAazVqW5P7QLHNnfOfxbctJduv0P2fr7Q/0H3ow6UbtNCCbB1LEc+VJvtWxnJf/XK1zzZqEO4CbESJt0fyGgzX0l0KZ2/TqqoEbk2yCFivrczznIXcFFGFoO/74/FwGLqcRZg3NxLf0UsikBYtcT63TxTbDWiPXzAirJfBVg71FjpdIRL67XyRg9mqW9wS/fX/FuRivroCIUXyZB4aVg9CN2Lsu8wMStV0KzEGl02YSynFfOiSVq1mVXWaSnQi+iw55waeRJYKnzsRMqOGhNmboAAYAIIZARBRznkYeiZUdtSmrQGzG4ahBvISiCNX7nsCRFWdW1Nd4C8BelvRcFMzG2/T4XAA5K4/EKfb7eZA41xLMwJjhEYIvLhJA3u9ldaa1xqoCMzAnAQQ0TyauhxqaW2I5K2qLw1pCS+A0iq4aTOPuc+ECCIp5244DIMgoYM3V1C1GLVnaF5rxegVxfDBMnddkpxuUzGzWlvq8zAMgTDGcZ5Lm+aac08kiM1jdC5SbLdXew5Kj6oeTseqrczVQZGAJKe+5xAMIoA7sahvZWQgZAQiZsn9oR+altoMmYTleDir4jSX29RCagchL3Y/392NN6KnJ3OfawGgrhumWlRtnGbilIit1VYriTNRbVpao9JQgYhQpDZ3NEkYma8BOAhg4CX0KFm7v7LCEENhE0lCrZUkc+zexL5UZXaAAMiREsPtVj98+PCnP/3pH/7hH0opce0i4m/ZGKxut4uSFWGX/W6Ei22FGYCrUmuIK21rW9JtnV4QP1+C0b8gdNiC5ZvItQaELarGxrAdJyIGnS42QlkHof48nG17MMGb3/48XPquRAfr7DtcGS3RCd1O15bzwFoQjWYurg4gwbMMYkBbnRH3Xyrw94abF7gZot1ffMSZfINlY495xazrA93dEN0pjBvA1MANXLUtUhKNATSCQNZaEAYiWG9Z95IMhJfgsjWqqgpxwFwYlyMZxzHYN9M0gXnqRERSxr7vaxuXbAEQMZjgkpEgvHWWk2IQC5Ald13u+67rWJKqjvNksMyeDocXZCqllFqjwOYADtqsAiEypU4isvV9XgB3q621Ms9dnxz0cDgcusPxeKxzcXfNOSq1292lZk5IzMRklVCQmXM/EBExzPNc64L1c0ZmBicIKYAFwWuBVmvBLxi1vnDzcSGBmSugr6mXMlNrDRDU1MCDfWfW5mmaphI3OQAwj6oaUo9pvsVMzvgIIjJTIoIgPNTWSo2Fg+vOiOBZkq58RGamJOuYpE2xt/LmTQMybN9i7bwpIYgsVjWITFhqrWoYEFDc+s4lCWBUZ5dVk1Kq5vNYW1149s1aMwA0LXVJk9DPh0MzbebNtLmlRe4tFoVkQhEcuuTagjJBJAbuWsMpNosMXT8MQ9CE4gCIRSS7hWD9dXgVrMGNiKKqHdV5osWs3sNjwQGIARDBwG2Fg1ty7uiK7uhKq+iQwGhRlthSq1vqcwYWTq+I7hhVKLBt6Pqy1iPQgVPM4nJYR3+DGQhXkVlfLQN3HNMd5twYhwtVa60X+s5QL9LbNcBEvrjotAL/nU6nJOTuBO7auhQdxNbm+dr3Zs3ahODMPPT5OBz6IeecmbGTZN5ata0iEJGql57fyvVkoZ3ueN+6i/UR+m2df+fL+Ik3nakliBP5StyBpcjpyxRGiEllFB6YQa0xa2gLdX3d/LZmyuY0wcycu05EksjlcqlzwSVMsjqOUxlLGeeJ6NATRSDTtcqKUXVDAHACFCRGcqA+xubkLoymcxIgRG1BQ1S3cZput5sjVUXEjoiYk4gHSxpFAGCaRjPTpRIASB7WoCKSny8icnd/ls5uc6nm5thKU6tDEhaS1PXDkUWa0eFwuL1QmcwMlqtEzCkTJwIAFkRq5lNpXanobjxiXmSM9KpB3QZ+dETAGOh26Pvem7oudULXBu4U0t3aWmsvLy9RQAIAZAIgIDI3BR8kdf3gYGFEuYlMZbP/XRmEWdLFPRIDIjp0/fP1siUVcSuHGbI7BgfU3d2WEfUsnHNu4xiaxLmieYmNfzgeanFDKTZOxbw1SRA8hpSSW+v7PqUOgYFYhAB5mufbOHUdyoFqs7E1Ms4sU1NuwGroJEJVvZl7A2QmjyaFO4IaRDWeSByIHB2Qg2zphETaFnKYbyU0D61ohJAd0iIhIjN4eXn561//+sc//vEPf/jD9Xrd8Jmqdl1HRFt3mPkVAWwPWMUx2zaJa5lQVX2tb+GOOefuGzlmj7cipf1co/Yz6dxnn+JrrWvbjXwlB28t4O3ntFKvonq0FacdXhsoexS4BaPts2yVWtsqCuaV5L65asdud7vd4rXjGCNhFts3XNudAfLaOsB0i3qwAsGN3bj/dm/PzWvnPf7/zcncyVC2MxCBq9QCkEHVxBgXObP5Agui0eEQ7RBA1IYNIeKMwKuoDl4PtZZ5nk2rCHdJjocePi5Hcrtd3Buhz+P10HcB9XLO1tfa+kRca4ky51KyNXV3cFVwVQVCYMJASOh935/PZyRW1et425oqx+ORiEqwnE03rBw4u+s6dwVIzJyzdF0Xd+CtjKWUcRxDQUxEQx76vsfVyFRV4v5HxLAJNQRK0lpT8CH1sWus2p1xu5SIqGqEtPneb1dqw04rXHilJWz1C1xLy6qvsiF3NTViQCQCVK3BtIv7OSqgwda6XC6qCgNt/avAeaH2WIoIuzsqsj5TDz+MCBfkkFLasgoiSZt0b8kMacUQQV6yLlNKue8GXnM/gzTU4XabEBFdtWKtNbLqxAt3MC/jsvBGtxhGEjE/auHWysqFfbXMDHhdzcSj3o+uTRuKSEJA7OI01mWeuwAYE6bEOS/wRUSEE3ECYkcEJlqE1xFtF3EbYRBgdkWlNdrY6nUPbx/btd6vaHz7+Cya7e+N19ANADtzpe1iMWCD1+lESFutDnSRUqlqdc+wK1JugWX36aFRecU2r2niuj/ujSTcnV+nAaWu64ZDl4TQzbWha587JkCzpuV46MFaK7NDjMNIQ9cPh+54PPZ9JgdbXAYX/vZyAMs16kXCH8Ak+nrxLA628uuslXXvASSmVhZWdUABVe3TUhh3NysVRYrZNE2SEjPPZc5Z3I0JFhIFk4hgxB30LTTHncyMRITmRIvlHa4ifxFhEUCMlFQRrdXnywuxf3p8JNAv33+hQ3c+nqIAUJibW8zjutyuYer4/PLo5iKcUu6S0OLzTkPfIbiBIZGkLq7Tp6dH5DTNStgh8jgVRKy30cw4J4BFUNLKZGaE2KW8MTd/+OnDMAxR3h9LWVo54ADQ9z2ISOqk77nvU+ZkmT5kTp21yilrLX3qidkAu34wZHOs6gw4TkUQdZ4TuIrEcIStAgRAIfsQkS5F8rfYjrRS6zybWWLJkgBMa0Pzy9PzPM8//fST5Hw4HAxoKoWIoMGXX3wN5Ofz+enpSc0d0B2++ebbnGSaJkY6H0/Lbq32/Pwc261IBvN5LGUsL5fr+eFeJPWpQ+BaVJvXNhta6hMQa6tTLbU2IjLwlLqcudnK2gZ3gGkqyKm0qqpTKbnjy3hzpGSWc+6H4/svvvJW5+nm1ubry3Wa57kUBSuaFOZqU9FeyDHl4dT1h64/KLi5q0NVNwCdqyMSkoKHcihIVOoRG9xeMzYAiGnxtRHd5olyN+ABIBppWDQshNeAwjKXOl2vf/nLX/7zf/7Pf/rTn77//vtIyqNsxqv3RxRCtqAQL98wXFzf2Gm2/W/dvRTXIkq02HT19lvuCl98eV5j2B7//ZKEbTuGLVb6WqKIRyyx2OP3+G8LgrY+2hp+ENH0jTnz7oP2Kor4rGVnIwoqcMg9MXIjXIduPT4+bt7XZhZ6zCAqAEDUtkNkYzuCXXyFwIu6erFueFF/NkDs9Z/oDot51v5X+7HLW+ivtRJCaw1Nm6oQ932Or+8E27R08/AXCtS+dF3cVajL602CiBDjv5mTEPnQ567vUgzDjMfjp48vz5iIiaHOE4GD9SFvjFNBhFGPORwOAIAqKl7mKws7ICfBGHqZ+632UGpj5qHrtTY8Laeu73tRZsJ5nvuuq3V+fvoUO5a1qjlnSbVMeOi1NUI0VQetbTZrLy9PibDNqZUZTDvhaaqgrU/dCxginM/HmGqi7tN0E5GuS+6a0kBEzULd0nQ1dXOg3EmdW0xLNzPzZmbBf1ooeuRuak1dDRAdbcU6XGsNxJMlRQO9tWbgpRaB7ngcui4HDQlcwbHVWWsrpdR5amV2NWtay2TKwR5ZUGlt270X98NCMHBABwyX/3WciQMC1G1Fp2TU9UwgjLW6qoaoIsa0PF1fui7Vgu/eP6i14dCXubp7nzu+T8zp5XKrtdXScldYNaUsxNEivF6Hw3Ews0448iLzFigwggYidsLbAgfCUorWdv9wVtWuS27a932XU61zJiSiuYyqqgYdJ/MYGAjn8/n+/v58Ph8Op8jZIBwikQGoWRmEcCVNI7u7Q8gp9qiOEi1RwBU0dmpYcXz8c10sjUhcm5pGY8r2XYUY3x4idQdcOzWBbxZ+oROSbzQPRIyqH+MyxkrdbanLNjUnzAhb9qIxDcEJ4q7cEoFIJwAYIeYgIAI6xBjS17vFHcKmDB04iPsp9bmbx0lEktC7+4cyTubq2hg9sQijILq1NhybljpPGzEshG59N6S0+HZRalQrlqVguURsBkJhQQQGNNl2i9eS3dqN3iJ1XCTcVQW2v28s7KU7TuwrwdzCONdho99HJhqV0Jj9ACuWWoifuwficqpj0cZuAgCOhIDq2JqN4/TycmXCJJ2Z5dRvDKR4z5xzbrXWbUiA9ylx6vqcZdVU1toEbMt+ALk5aCnqdZqVyVLqoic4z8XMEiwsCrUoMCymAMwEgCzZodzGMW6qqRYAYCYzEKE0HI6nYTjfH893/eFMVnwylATxnyO5AxNKQkoeElqgQN6UlFcae5x8XDoDGiswKjIppcSh8jEzi5UcrRx2NGJcWY+R2hrAVthTd+GUBfrD4O4xWkBVU0rH43EYhtWhyuL2MLNSZmsNHTpJBlTm+eX5eZym6TYeDodNVxXguE4VE6/1A4qBcnGtU0phcWJLb5gAqGiz0tSqE4ZOWbXepjGpdV2XiYZhuLu7m8f30/Vytae5tKmomZvaZZ6b4tQaO/QsKXe571PXk2ozBSc1cPTMaIbVzBzDxMoA3KNx4DvOPSi0QISmjoi1ltaKewNgwC0LfH2BqpbSvv/+hz//+c9/+tOfXl5eFnCwk8367rHHRkvyuRbgP4Mjb9LcFajhWyKdr83rV2jyS+SY7bF/81/81fYp22dtx+C7Y9h/ow0Lfva0/Rrfp8i/+KfvJlioauoE1+5wkK4iIw2e2ab0D/XSVoncn95tI9mOag3Z/2qv/F84XbC2Aj87dcunuLujgdWqyNGkxGC1I3AMyEJYOn4Q0XVlcK5FQECCTAzC6AIYiRz5rmE9jldaZ7cfcn4hN52bdowbgwo3vL7dpXEaHTAqDpxT3x1yP2SWWqup1dZw5XQu1xFfnV9jEmyEJncPjKtWVWnryPuuSgqxIuZ5LqPWeVv7qtVbdUKALkyq1aqZOShiCsVDbbOuJY0Nx+9vNgAI/Gehx3Al2hXn1vW1XaZNDxYCl+16GTgDMpIgBe9NmyFx3IS+O4Z9sdl9c2AAdNiE0rjSVeOz4tMX4YKbqxm4qRsgARozAaos6pAF5QIgAXoUkzxUaJHAbGuQSFJyrdaaERSzoq24CSOjmzAeuv40HF66vs616zqY59YQd5Vyd2dGdwJ0Jw/uL2RBYUQk5px7SpnQ3WqtLEToYbRe5nkm5kRCkh0pDNmGYTidTsNwXDwj4XXoq4f3/S/V596GhRXJLQHuMw7fm3+uf/5ycMOf4Qp8jTAOBKBbY3pp5eDbx5b9unt03vaRBNFUNRCC42tIQUTzhkYxqAMAzKN/TYhvbAUBFxOuJBQM0y39ExHokiqxMKInZBbIxADJs6h2cBg2qhIR5Sw595KZgA2UMBMWJttWjYg4GgFvf8rpcKi1ltVC4pUWHZckwOFuj8k5anxcShEiLI6IZpG8NzdXU1QAlEVJhEiEiZAJVwiIAKAV3B1IJHcb13uF9q+E9IAp1VREgClRn7IwEScCczV7vlzBlYjM25C7lDlGhwYbruvaXFurswMAKCKimxCgW52nEbwwEmImEILS1NYOVFWtzcapMbUDApGo6lRLrbXf5PGIwQsOAdTxeHSHy3U0pFqrzyWldDzfnc/nbhjO5/uU+P3D6dinb7755tgzS9ZSOXeUEkkiSVH7IhYKuwHkkFO31hwQWFKXA+AxLCB78egxD9bpdrOqamulrlWQ5VZehqAArHlMVSPinDvJmYiaW4hIDofTXKfbNDZzMzgezzF+bZOBi6TMbGatTNa0IwHwqvX50+Mf/vAHQ8jDoZ7PGsYH0tyxNZvnOVHSZvh6pITIRICEqvNmssXMjthaA6ecs2QZDjhOWnWJXNNUeOjycDic7963+tP3fzWFqtrUkXk2qy9XdZqb5qMB8fF8Ot09HI/H4GUjxiB2cDBzbOoLDMAIKGALt2PZHsJjykCD39HUrE3aerCKsgxVjli0re1W7Xq5/fM///Mf//jH//E//sfz87OIREl4Y2PYqqna3fMb/gMi3yS8ALBQWJAWK0h3M4/xMFucspW2+/Mgu+wq/2tAZw/vfvF9tji4gbwtSn4WIrdtZnurbbEvJxZeWeHrb5eAHM3t1rwUmueUEpNgVD03v5K2IpWNJlhKCcOmjQfjbwuQGzTZfrv95V85Pxg3wdu9h9+wv980jt2XwdjqqmVuxClx+PUzCaHH2MowS42v626tKCN61wWX0N3RXCR1fcqSCAzdCczbBHCOz6rzuFqg60x4vT4NfX849Id+IAZcEjaO/7awEcNakOTQH7tuYJHucJScatHHx8enp6cwU9xgdCkF8VW0vhDyJCF5EHUkmN4OYbRGgER86DsC9y64N5kofKG0tWqqbm1uWuoEACklTsQc+VgDCKkVOGiZwwmj2joXcYOAgK8JBppvEwcQ1oHsqxc9mofeI2CNu2NUXpuqalyLhXyGZtYAQETOpwMv1mah0e76rovWtrtri6FtzdpiUVnGxfn5+vwSV8daiULpUgSJTcgMXGN2K4TvFLow5sRdlq7L4EooCIufAjowxnQKaK1lFm8qoUGhhIhojMhXvKm6leqkRkwsD3dnd++7JIkeD8euy9M0Pb9cLpcLg2+TyqNcEsNupjqZNcQhC+M6/o7BJZHW0mqHrq0VdfMKw1LtG3LfI8u79188vP/6V7/69d3d3eFwCKnNuvyXugWixiLBnSfxfk3BbjWRE8K+ufJ5HHP3lcqn8cQwTAUAx2U2GSJ6MAshEnwABIrkE3G7pffQE8Bg1wte83ZAQCKM8WVLYuDo7kgLfwPcDRQRAcjcYxbk8ua2SdwsWvxg6zcCykLmqeu6oc/XGOBBlHMWwtYaagOw8JEXDkMyAQAJLdHWQ2dkkjAsQ2AmQCaWhYoQcMXAXF1d0dHRJRoiuJYQIlnE1/zm1cohkuzjcIgRirVWMLvdbkvSADCOY1XXWWNVEBGAYdhp7CoHsXsttKdVi2dvH5tPrHozRTRePR3IDJiAOQGqu83zfAEPWHp3Kv20lPz6vu/6Pk0lLj8h5pw74Nz3snrIQfTqa53J56pzmVTVCQHRFVpYunjs0Np8qcdEkjdNE6Ax+JZexzXIOQ+Dxenuuu7h4eH9l18fTsfz+ZyzvHu4O/X5y/f3HWMnoAV1NJZMPKEwNTd85d0vOa3X5thMiagNWSQAYpgeedRZiSixSEohU2NcGoKtNYxrH6XWhYrewnAvMoPcd6nLTsg5oePhdI62u47+/HSRRMx8f3+fc26tBInbdnwRqw5qkpgBm8/zOP34/Q/H88kca63eVKspK+RYZgSOUUTkRfOfiIAFHawUr7URY6RBVaG14o59OnaSMPVqo1edi1rwDQik7xFxGAZgcWKmRKLAVMd6u7wYwNxgOE/qBr7kQAZea12SG3eMIUWxIJ0MjYEMwh0urDcMPFq8wZoHRwNn08l1Bq/gDE4IxvDK6gCAVto4jh8+fPjw4cMPP/zQWovhCsGdiMiycSE+Q0iwQ/Pbb3+OM8wWoslWFdh+u5UlXgPrv/r4RXS4/HCFpbDDf7brrv48Osei3h8n/Ow77r/Rzx/MO+sEsyjsiUjqFv5NPC2KMXEOQ6Nj66yFDdvB7gi3k7kHpnsU+C8e0NvH9ipaeUL777JFOURCdKvWtDit/naAoXJY7sGFCB9navGCsVashRk4MIGI9MKHvgNwa0Wb1nnePk6EVJuZurWqVttYy9Raz7Todl9bPW9Ls4IkKQ/DkHMPAIkYHMbb7dPj4+12u05jmBECgLvO49URhSj+fH5+BrO7d3cCTEQxcCxssKJ+CGooHMYijDh0PRG1ubRSY+CEu9c6j+M43a4GnhKbJxJ2V4BGlEQg1sg03cZ50uaIyxxwXIsFoedwJwDzVW+KiO4Ka568hwtCBExhR8xIAJPyoi9xNSAEQlCrpdRUwxEKETOLgocVTGiQE/FtnryVqqq1TtOkwShQKAterdsa97WXsi1qcTcAZtDmUYwlWqxmEjEzH7q+aPWmzRu6E8Ohz07hG2/TNIVnwjAMhIKIwwAAAGrzPM9TNSOtLTMTWJ+THQ+30znA7pWltWbaaiutNQeDqETDMoSmzWbUQgGDRNLl4XBIIp1wLVMpU6vFzIgUsW36hdT1KXfD8Xw4nodhOBwOQQdkIkCnoEwjhkNftH1xF0B8K6PuOgC71fTKpdtS6G3dfRY5P3tsL//8/X0ZbwH/QvTbv3z9UHR7bYDYyrE3M5bXTzFYJXQMYMab79VS+Q75iIaS1t0JmMiZsXPWJHNeHI4gqiG4yFlw9c+BKPhxJgahTUyNsApborkNyORAxnHSEmdOQgTNDdTAFM2dUHaCEdhaVIiIvhiI+EpXCo7I//Zvfv/w8PDV+y/iSz4/P4/jeLlcPn78+NNPP13HudY5OnrMW/jw5ggOrEpEke4jJ6AGyxgGfGWOL3oTRFwr+WaxX5hZQ2xuZhzG0YjYzEur01TmucylzK2qqgEejufu5cp8jW+TUiKOPhEBk7aCIEkWl7taik6l1Gmu6u7AFNI/BTfTatW9IWLK4rhMdLiOl5wzd4mSIJF6SG9c1fsk58NwOJ8eHh5+9d1vfvXdb8/3d6fTiRmHocuEh46szlZG8opVkBMwIzDiIhSIAKdmauSgwAaNKnEts0UrBBAoVKtxHwMzJqYsiYkjg4nbLueUQimB6E2naRrH2+12a3NdsAgTkKgBS+5SNxwOiBz2rZfxdqTjoRvO57OIfPpUNg64malaFulzboCCNI/Tx59++qc//vG//9///eGL97//t//WqoZ+HNwZEChFm6M5yHofMySACgAIi4MUEgKTE3qM5vMFD0nilFgdmwIzzvMsBOhe5+pqCJxSSv3QfKGgvby8qPtU/f7d+2gXBpQHU7Ao5oG7WgN1Rln9tJaUBQFAARyDN2gGjmCAwbRjB3YbVXvTErxpISZ/AwGjgj2P0zr5bfHZaqtv7Weo7uexbIs+ttMcbL/dIFX8fMNMe8j4WUz817HgvwTIcEWWawqH8HaG+P4BbyP16/H8ojblZ+Bs+wu9bWq39WFmC2lBVVVjM9gUS1tFkFYqyxbc/O3D1l7w/gybmfxsrDvs7BuWbYsWGw94+8VXSRAsK3RX3dx6YcFxXM3F0REcw1OgIS5yJHR2ba5NAVLMB2XsRTpGQK9qhK7w2gg+HrpaqdZqBlrnUmYwFSEzE2E033LsRVYf8l1y5pQoMQo6qFuZZkeYrrfb9frx48dpnvthqeLUWq8vFyA/9AMyOYtrBXNQA6DwikMDN0NFU6VGCCBI3aFDgj7lQz+g++1yJaIkHBLUMk8vl+dpHh2h1J7Bkid0YwQhFEIAmLXWOpcymYGIOEhMG4r6RN8ldDCFBtgcAGP41MoGMycHBiQkjqHO6wZHZAYI1jV+9WeOq6WqsN5OIjL0fZ87R3CFplpLyaVcmjGgtWqttFJbKWWa1c0Nt2Yx0nLTbHegWYsSoC9WLwy8EMSIiBfht4Lqw/1dbW0ax6oF3ThRTgkQb/Otaa11RsTTAfB4ihwCHRJLEulTrlNt2kyra+q7TERDl1Q1C4tI1ycFVa3znFqpranDJpVFI1CtaOq+sBFSysMw9F03DN08Xqcb3W4wTRNyQtbTXR+A73A8dcPhiy++enj3/uHhISSAS702JL/mAGRWEZcigvuut2uLChiDt4fohBBEqLd+qJtEDAA8NpjXMILAsvegBgBHA3I0d38TRQ2BVl9P+4UQge7YwlIaA1RJIJMNfYK5NV2EvIT7gwQAQ7QgbgHiQndRDIphOA85Lb0nWvSEi2aLOBELUoOl7AjMjAlMwZx4wWkSgyKZlmCbBACqqWlAemBCWsunRJRFkPlw7FfN3XL2Yw606urmBWv9oMZkCPcoHvZ9/+WXX37xxRfffPPNV1999dtffxdA9fn5+XK5PD09PT09DcPw08fHcRznWvTVqfW1H0QuiMj0WuRYqui+GMS3dZ4BIAIt3k6wnPEFdLfWIAkAYGJibKZeIJc6lzbVWqpqc6SV35ZkuQt5sZZoTREQ1EBgmYRRa5nbPE/zPNaqpVV3cARdyrzaWteaMXPXp1DPbFssrw608XUArGMGwtPhePdw//7dFw8Pd+fz8Xg8DocDkoswCzEDuagyJMG0tFDaErbMY2QeGACZojmimRNbm+qUXp6euOuWIXUEiAiMISOidRSsWdvoRKnvMgsTgFpp2loL95Y6FSfkJMLCzFUbSx6GgTnZ4vC39GQPh4NwBrB5nlutq1QNWmvoUOeitc21Trfby9PzPE4E2KdMDrWUcRzbXLpuYCJ0yJIAqNbK4OYa6iOtM6gxAzNnXJoRsd2rKpFoK43FCxMgEXU5EUsr2lobzds0tWl0d+Il4gRGn+e5qt5KnaZpvN5ana0Va61pdW2IjsDuC5EcDVE4hUUZUvR/EcAtTEUNocaNSagOAq7eJp2vOl9wmd0miLIneZC7AMVc1Hfv3r28vNxut8AusGtBwk4B9xlE25AibVMN1qrGVpvHNRxsv91qPNtG+DNM8689PgOO27HxzkoA1kTls67cBqQipGyHqqp7K2PYbYr7f25/93Xiwr4Iur2EVgv3qKzED6P5q60RL92rDaHCzhDbVgsCfFtq5cVM7l8sAr4B3+tIK/8Zzn6FmL5QSuL9U0oIry3LSKpxnWpgK6k6xHCbv5YwMmEvcsi5SyKMoI7Cjs7Ubx96f38ex7EUVqt1stYKLGSAxScSAOZ5ZmbNS8MnonegZG/a1Io291nNyjQLUp9yxGqJ+oZbjJGVZToS353OITUzrk3Zug4ALHTr7jlnYe773rylJOJYiCWGqTe93W6gVmu9Pr88fvygqpzEWkV0BQMM52EInUfT2rSCLfZ4Wx6CiMjAjOgMoGGeAxuAWD3nti8b0JC2ATxGGC789FnmZgZOTcs03263LnWMlDj6PAs/XcNwu9RSSi2l1lameZ5nACj1dYJODHbbblozC+C7kXOISCgRhX+1zXGLqqZpSiLRoFKtLIiw+Nf0OV/GGp23muorRd4WWkUSDqcqq63x3OZiboTQZ2l9nvqu1nnouvPxGJqVqNcsZ2CVEO2RADNL13V9fzyegoA0z9UBw7xdRLqhz12f+6EbjsPh1PdDyv0wHDtJ4REOgOBAgIBu7lEF9IXgty6ZpQqIn12O7e+7a4pbZLCVKu0/a5JsIWWfl+7fCgD0LerbgtjPH7sQ9Brhl5Xr4O6864os0QaROEAqvz2MXQvFcBcNcGtCBHOgrVNziYhRgAXdkDwhRxeNcBVxMwVTDlRVX8/SEp1sTciZth7TxmCR2+1mK5XHV1VHVMUj4T4cDufz+d27d7/97W9//etf/+//4d99+eX7X339TVyG4NxcLpc//OFPOef0T396fPoIL6atBo/HPJmZWxBQFdbeDSGKSG2qtuwcTuykoQWG3ZWGhTX1OpnRG6uqZsmJGVzRNh3+lroFmtzUl6rasG3wOecuOHyIONdqZi8vL+M41lqfL5e5FANU1arNDZrVqtoMA2hvcXC7k4io67r+MKxgH86n4xfv3n397Vdff/PtV19/3Z+Oc2lBWyHwMMgDDBVtHCIVRFgLyEvrnAAAzZwACNGt1TI9Pj52w6CnwwADr5YcvJvQEPuJx7yTnM2seVMwq22exmka4xRV08SJUFgSc1IHkUwpF21mdp1GBT+d7vr+0B8PRRuEy6t5DHrLLBGGWmtayuPz08vT0z/98U+PHz+BOyMlkTLNTx8/fbq7Q0m57whFRLR6a00QHAyDV+6o6mYNEERkk4rX5uFAfrtZbe44IfW1OXMHAH3fu9Zpmuo4Xp8eQxMQbJPgMMXdH0BhLtP18nI4DEJUtdW5sKALmbUgpzZzckYyMg5puoM6KFh1b2bNfHl/J0JXc5hGbK1JTmmuqT+6J6SUulfQkIiPQ//rb381z/Nf//rXcIRJKQUEWauSy/2zg1AhkkVYJgL7UmBCXP8O0Zv1xVGYNvJGW2dtmb2yWNaSw+eB8rPHz9HntnXB2h/YovP2ZFpnYdmq/93K+asfwfLDnSnsmw/dFtEeDn4Wvvc/x9X7JvhYQUQJMyZ335g9bbUM3B+w2Ssk2lKmV6QYf9qbgcD7UwJrnW+jJkWAxVUVvPe8Wba3qCxGruPN1FozclNyERR59QDyGBaHtkxAsaoN2UX6lJhy4kxIbg4uhCnlvj/Bf1+O7OHhoevTNE2tFR96YoyzHefhdr0SUfiaMeWUEpIIIzgJZ0YxA9U2lrmUUlsDoJzz3d3JzEK9BGDGdHc8IfnWeT8O3cvLy9PT04JvanP3Os0AUMfKzG1q3bG7ezh3XXa11lpCaq2BKYFZ0+t4++nDDz/89H3Xdf0wqFZkaM0oERGBa6mTNrda3ZV4gUEiwoxEENOF3D00WraNeQhwGHcOIxKJvZarLV5iYaEPAEDLs165uY4EYOoTPj7humFHG9dWE/JxHK/X6/V6jWzzcrlEzowkgfuZOdz7Aj6amdbYwUqUXeKQMuetjrAUgVJi5iGnrusYsOt67jil1Pe5tWbF+9QlWpivtdYyFgBAiKmsEC6GpNqaap3H20UR4rQdj4dq6mhVW2vlOHbTjbV602qGBAKGKImZOKZnrpGEmVPKMTggaeN0RV6oR+fzOfdd3x+Ox2N/OL179+50Oh+Px77vc86wpHCrL90CMbfi6A6CrRBwu1LbqidAcF94fg5rj2uzBnTDpYpG63U3jCLSQize3tDc6bWFEi8H8zdIMLpEVbWpapQBfUlo4/he49Ui/tgG2Ibr+1qVDI7I8opXX601P2dEpHUOPTojojoGPTBYZNpacXe3lBL7Ah6IIQERIxNTGCKZITgiIJEgMjswieS1LAWgr9anKfEbUzMA2c74xqd2d9flOPq+v7+///L9F9/86tt/8/u//5vf/ebLL7+8vz/3fR9dmLAdPxwOTPTy8jSO459Op2gjUnSuzYPg4u4MvoEnTolY2GGrNQZZCxwczQAXiRs6EzhS15Fq1SCSMi3hGLFqY7S51qotivdFDVGnGdRty++1xeW0nBJveaS52UIev1xul9tLLXq9jvM8k4T+VHEleMVmBgAOLomOxyMLxuy10KXe398HVmutDcNwOh5Ph8OhzzlhQuAumzdyy0IJjZmbirJAiLQJGd0Rg+4dNykSBXkbiQgUjK2W8XYx8JSkhTkfoiAhgdaF+9x0YUQJEjC11sjBrbW5lHmax6m0ZYgCrf6inARNgQkQ51LcvdQmwsMw5JRy7q/XF2/aWiNAVwtykpm1Uutc5uvl8ePHp0+PL49PaP7lu4evvv6iEymllMePp093oZbpeyFiQ91qHsJRz0d3H2uRhBJ3rGqpUcikTpIZmGkz6/pBCJfcMlGZbKxlmqbn58daq+syg6yUAm5ZlpIegcfBa2tNi6kiNCZOiIZI4UaLzZspOhirMRE5GkBTre7FrCyWmAgGZMytWq0z8oSI/TCm4YzYIXeH4ysDTxi7rvvVr78trXz/1+8+fPgpPF1FmGid07Xr8K7/3ELhLv192xqOp62IdNk84slbwrplgbBW7OBnOO9/5bH/3D0g2zK02JV1NZYK5LfkBrvHMgXqbXDf/+Xnx7Y9ebdNLHWUrZ0Xr4o1vmflbtLR/beAHUUyTuOeQ7l9xL9yHva+j1tM/+zMLOcf4vDM3ZURCaFRbc29AQAq265XHrFo6XUyApo1q+Dshs6EvugCzMGaCInQu4d7gFt84ul8YMGUuNZcSsnTTYvWVsZpBoCPHz+RQ31o6pBz3x+GnNZZZ7spt3Wab9M4z3Puur7PjQjRx7FtxmnD4TW/MbPYAgJ8Ry02osq2WbbWpNDl+aX0eeIxiyQWACDTIoIOl8vl06cPjx8+nu7v4oWkAE4pd4jgrlq1tGoG5ECEwJyY4qBx8ZgjsKbWgo9lu6b/xl7YXyNEbM0sarQbid4JAIIAYE2btqjlW63WmjfzpuTLSHQAsLrYqWyXe8OFAGBQAIApNS1sHeycNeM8T9MUduUe9JjBNuKXqylr1L//+te/ns9nETocDphQVUNOx8Kp64ZXH1CfakFgZoq++Vb1aK2Y2ThegRD6AxNwl856CASvtQWjfavWbzkeEQcE3FcrU0pd14crXk59Sl3f9+767ov3IQc5nO6Ox/O7d++G0+l8PqeUmVkB3FpTR0QDQnKMYZu7lWKrfRUA7OuCgBhcOfOFtotvybsbjvnXg9r22s9+vt4qcTtsb6Xuvv1pZsvfXzGTwtuQ5auMFQBsrd8vH7dI3JaWN+3aEYIAiLpLUzGqgLYEtGhRtlbdiRmFEoEzEpILEhMKEqJjCJGREIkpcUydSbIQT1EcFBTMWtSRKAnuAp27CzghgBALyeI/hdTMzVvO+f7u9HB//vu/+93du4f/+P/+f51Op3fv3oXhCCISwuF4yDkjPhxy/uGH7z99/Hh3PIyXl5EJ1BwBsJVpMnMAuLQmXd/mcjweDYlzRymXy4Wz5JynsfTdQetcaxV8VWaaVxJorQ1dYsZ5rkTkhHNVEdFWDcy6aCj7dRqRKKyJ69ySdAicKL08PQJAzRlPp67rcpIuJ22VmKdpnqb58en5cnlRgNs43aZRRGF1Sy1qTojIl/ESXkeI2GEigsTSSepyfrh795vvflPniRgfHx/P52PfZ2E8n4bjkFNCdTAjdGfwTMQOJKnp7EyJ0K2pzQnMoIEqAAonbTM0FERwZCCw1qrXUpm5Tul8Ogi4gJvWvutCX1bKPE23GNwOKaFSq/r8/IxgVluZJwJ0b5wJgVPKkvvheLjOBVNmSU5UVG+3G3LiLOeHBwaorZVSxsvVDZu143AAtcRZsV1Lmec5aKDf/+XP0+2aJX3z9ZdDl/su/fOP3xvQ8XTKXffVt99M00TIVq3NZWza9zmlHMZOgP709Olw7lOXVOs4zdG36roBCBGwlALOjWZJPZkycdcJGl+glfk63q6orU0j1GpzHS/XnPtj1xPU2vVeW2LCsHedJyTXOidKXR6MzNS8NZRkzRwYJRlAzsnJzJrqZFbNi3k1a80NSRpgq15uL8yDtzofLixPJF0/nPMuHAnCYUin869Kuf1vv/+7//E//ru3ehg6Qq+1IkIpMxACLtN7VZst9YzodRIxO4Cqqyshm6kDIBG6bqS3jXCzBRcL+spaVNi0EVsQ3MPBPfDaQy5Ym6Txw63huwcBFII1Web2uruqhhXL5tUCr3TeN16DP4/FsIKqPSzGXbs28F/uu3hCznlzfnH3/XmIrxwOGvSWIrlunMqroX+8+W6348+g+fbaONbtXNHuCN/sSRHv0cNS1t0J2IGa69yqgo+1gHACB8TcdRRNH45Cv2orasrCWq2hAXYkyJmRoM4zWMupPx0P93enDQIOQ+euJNi7T7fxer2C16nML9fb9Xr98ccPrdTSbK7e5UGROA0ImPuhmvcptdacsGibppuZlerTLMw8z8VdL5cLAJxOp6o+DEPwiYmoFh3647sH39KSOFEVamsmQtNUVLUHb60l4osZgoeuhYhKmaZp+vTp048//hiqEbfWmhMhN+y6ARZSbzV1JBPJTJJS4pgmxMjIiD6P4zLWWzWwwqqcDYS95CmIMU/VEdGatqZCgACqMec9je3GiLWF7N7CnGe83tpU21wYYzyrEpFWnW9jKxP6QpSPBpR6iyl5iIjptaVYpRGRa/O1xyoEL9cXInI109r3vZsxDbVpTOMkojKPz0/Dr7/7rrX2kB/GcbyUG5Aj+PF87HMPAKpexmLOqtpzV6oikpkfTsdpKqXpOM/NNHViN+sPh5Q6IERhQCyl1Vovl1trNlc1s6qWiBInROScDcmRkMUcAVm6jMIpd50qsAzHMyKeDv3791/mnM/37/q+Px7Pd/f3h/P5eDx2XYfkQmQWkcGaG7p1eWEFYngBuC8ILIizgEEZjNkg8SPzZaadA+iizvQ9fKQlVBE4hOFI/Ge01NgcQE2BYkzqYn8XTe2qat4czNzU3byZgVpVq2ahTFAictfWKhG5ed+7mbobsjctgNEP1MB87rYFV7OoIC0zE61VIgJHN1OIWaAMAA7YWrycDZwQhCkobJEaIULOGd0YiRgECREQgNxaa0y5lJqEc+7VjZnDHpWZgaS1Qk5NyzxVFgIgZorGbM65lCLn8/l2u0XBP7ydyjQ3bcPQ3d3d/Yd/++9+97vf/f3f//3xeHx4uAv3E5GlZs6Efd8LLp7p3lS1JeHf/e53X3/99cePj/M8Pz09RXR29+g1IJEDRIkgwP46Cw9aa6pOtAzI48zM4dROyHQ6nRx5HMfrON1ut9ba8+VySFhb/fTp0+PTx3Ecv/ri/f39fZ/S6Xh8mp+uzy8//PDTNE1Wm3Q5+uuh54+sjoien58fHx8/fPjQ3JColDKOs4g64TiO4NxCcptSVDjmeU4pHfsBEbXUaB+7OyN1p9PhOLx//1BKGcfreE1lGtvUd0m0NQB1cxRiSh1T4l5RK7Scc0rMSA6F3IUlM6m6uTOxYRSy1NzV9DJWI3bH1OXWWm7NEMwaJxFdjOzDNURVvbVxKtM0vTw/ZpbD0CcWFHp5eUEwYMpE3dBj6kutOWfJ+XoZ1UIEa1EIZ1jGvGorBNhJQgFEr9M83q7f/+UvT58+TreRkYYuxoWREKhWcL3exn/+538uat9999v7u/f9YZhsyjnf3d3lnMdxLLWYmYH3h6MIusVewigMKOruRZkTEYOTu7dawmzodBw8SRZqrV4vzzpP4HoYBnBt+qUbT6UK55S703Gw1piZGbs+kfusVcgQGrkNQ9caqsFYamvFuajqhNZUzYtDQ1RiJzYMsWALyTkxZyZt860g5qQgtYGP9MoUQWiJuLZ66POvfv3N//P//D8Y/aeffvr+xw8//fQToJk31JARr4SH4MAxuAsyLF/ZzcxKtFO1AQC4ImKskZhYEzdhECHcnda6oK/lQN/RaDbgtYeGewrOZ7WTpRy+yuIC9h2Px2W46jrb9Hq9Rnlje9tXeISvWrafI7/PfhIvlNV02nbMwtaaI0Q82RhX2/vsK3y0jl3evtpWe94QLa7N9w1Mu/vL07OvXeM9DIW3fbF9T/y1hPCmf+36lg1JRP1wVKvuy7SJiZmSECKJIA611moNoiq+2BMtH9q0ckxc0qqa6ryMc9jOGzK5Ym3NF9exagaqldc5zo7UWrvNE+cUHMr4+p8+fRrHMUZaIOIwDAZa6/zjj4+1Vg/3JpRxHF9uVyLqU47zHM+PP1e7ho3JlGJuJHMkzB48PK1tmqaK1KWl9hkSw9AdxymSnAgxhlCZKYOjEBnhRt9cxbzMTGDXWoP6rKphweE7G9oth8GlYW/zdGvV0N0AASBu3RiAHmOCyQEBDLyUcr1ee86ZpcvZzZ4eH2utalBKKa1er9fn5+dIeOIe2LgxuPSCjtEtIaLlepmqKlMSEVeb1wUrxFlOzmJml2kqpby8vBwOB3N///794XAgosNhQAYU7Psh50wkBFw7zVMppYzjFHPe5nkupd1ut+v1Os7zdbz0hyGmJOT+4I5N3U2HoYsOXmvtNk211loVgLS5pCXgH7r+fD6/f//+/v4+ErBaChEfDof4upJ7kny6e/j2228Pp2OXh/546PthOPRAjIiOBOAsRI6MwugIRv5mTW03+bZa94niRtLdl+o38PeLMWQLPlvHc1ueATeXjoS5uyM5rmPdouwXE/7W+aXtdWmHhgNfOyq2MH3XYSoAsV6Wo+K4CZEkJnoYrCZQZgbMsKMAAQCEyNOX7mscUiRLcbbjBg7JDBExAQBlEiJiyYG857KwAtyQumxmtaoIJulUvJkxojtS2MaQEJkEpSi+VQzqMbO+64ehf/fu3Xffffe3f/u333777fl8Dvx3OPSL1M5ViIdhsFbG6apWzRsAdF333W9/Q0T/+f/7Xz58+HA8HuMahGC2tZZyjjDaVn+vxDmq8SEBCPYJ4qJE6YbcdZ0a3N/fo7DZ/dPjy4cPME3T06eXSp2Zonmr88vLy9Dl77///uHhvrV2uY7jXKqaOkCYeajHUN9pLoA0zcXdn56enp+fX66jiABZa4sZtQHVqoQQCvy+77fdNLBjRJDQe0bV4Xy+R/Mv372/XC63yzOYu1atM8IB0cnR3UG1obMDuCE5gBGvG20pVgpKAiZmdnTVhdCjXtVBnbVRrVpLq0WFFUkNQURLU+YgYJWUEiC3VmutLy8vcZxo3pK4Wp9yTj0iblTCtPRXGBEdlNCZQJjRlnqxbaO6kFhQiK22Wso0TcGhNLNhGKjLQcVwtToXQQKzl+fnlLqXlxfhzt3npq0akKBw0VbVmMRc+8MJsDRXdYx9YLFvWqfouDECqBmCkZpINlFmRvc2l3IbQRsiBr4sswExYXPmnDOiz9OtTsdYw7SNhydMxBWglAptNnWmZFqjme7eHI3YWZwdwlQM3LwaYUqZmEm1tXEkRR4IWtL5tvUbCB0SSfE+dw9357/73d+Y2X/9r//VgJ6fn1dRkRGQxrBRX7iMAIQJF20cYUSoBUcxrRDBYneHVf6y1cO2eBS3Jbytge27w1sYfbNTvoVi8cxYEVH2g1W5tr1J0PKiw6WrJeEW5Ze3Wls8r6jlZ73pPWLbH6fuZggFBIxK/HbY2/agqwpt+8keF8Yb8jpEePsKsMOFOeeNUrk/DwuSMw2Asd9vfv4pn53GOPKYz2GzEQJxciAzUPXAKl3ObZ60le1N4oMisLTWGNzMEEBV51ps17AuZZle2pqV0hzIkQ2oaTNwlpxScqBS9XqbWPKpKkvW5fnldruVOrl7f+g4iTeoVW/TOE0TAByPR8wpsgsAsH7xK4jA4u4AdLvd9qwAAYQy85woUR82xBROaqCqgF4JwKw1C8/5lNhda60Lm9kRgtIuSRBNXcO9N1SiS6xKAOTm2mJ4rqMjhkv7gv9SxKvtTAbmM3eDpf8GANV0LmUq41wLEcWKM3e3IIEBMHFeUo7rbQruadyIt+t0uVxa6BnN4/yP4zTPs8b9g9x1nTQjgi4lVXUHZhChnPpZb6UUMM+SbDjE7ddac7Xptpz85+fnnPM0TeGx5wiYyRxLVWbKwqnL6lC1mftUy+V2vd1uMTsxIvNtHA/lGCCy0yDkLWOHRKjv8zznPmd0N4ulIdvSiHEyoe11W1I7Iur6vtRqquE0eTie33/x1fF4ZBbpFgoaxTQjf6VqEBERmFZeV8k+CNBOlL1Pz3T1oNies8NzbzoYW6B7zc12sC8MgiBSvijT2z5MmVlzVVfVOmsQC2rTWgAAmcHUmy7YK+6oVc5MgIkFeTcdftUtARMR4DL0aPk6gS0REjhDkLyAAADZgQDcRSjG0sZjmkhVXSsAgO9t9mOXAXdFhOCHqJO7K6i5HTuZ57lZJUBKQko2FTMDwpwzEBo40CoHiZPeWk0pHc+Hr7/++nd/+9vf/va3//u/+/fffPNNTF46HA6RN8QWpIpZUt/nedQg/91ut8Ph8Pvf//7/+D//H+/fv//6q29++OGH/+v/+s/Pz88fP34MwVSkpLhm+RHNtVokUsycQ6S21nv7vv/Vr7999+7d6XgnOZnZcDpOY/nw4cM4jn/55z89fvow3W7zeFXVscx//eHHDx8+3d+dvv76a3LYfOBKq36D1E0pdX1fRfI0TapeyvSXv3x/m6ZSyhRFSqaUUh56BHakZh6SKwA4n8+n0ym6SFqW2aORHn369ClLSonf3d8NfSY8ztNdl/h2vcTmdzifONx+W5umW3VjckHtuq7PXd91IgKAtuX9rZWmU6nTXEtzVW3m6iz9vSKbQ+67qq2rRcFrHSSlGKPeWossLbbk2+126Ie740lDwmaG5nd3d0tpBOB2uUrq8nAQ4qiYA0CiqMBS0xk9ODIFXLXVx8fHBFRb+fTp4+PHT0SUmKljIWC34IHFOYm6csjlp9v4Qk+qqoC16KdPn4ZhiChjXhMkIjQA1BkpS3IKHpR7QhJJboG/EvmyO/z5z3+u8/Thhx8/fvz4/PzstVBQPxP33QGhAvE4P7+8vBS1/nj48OEDJzq/OycGIhLCnFKfklvzps0aoSUCQXM0IkCCUFwgGoGTQbDxGSCGRufMLKmZm6rXqZpCU6i+CTXb7ZnSwKe7L7744u7u7nw+//rXvxGRd3/6808//aSqiQWQAaBOc1ujBsWyXkx9XiEFLw3NhOhWW9MSvSratSk3PIRru9PdF9Wne6wv2BX8tj/3cMrfJta2qkk+g2VBNgg0sBmyBF7ZY6DPUNTP3/9tyF5GZWDMvls/a3uTSIdwLdot/Z8dorWVurQ/Btv50Wwkm61EFGepreZtfd/HDbxl+bzN4kOMw9uA9fYV9l9kjzX3m5m7xzuLSJDlA88xIID03WHsRqk1eJO82KWLObqjNtPFQ5jj5P/048dttt5f/vw9CVbzcOJsrakDMpGJuwELsFRTbHUqNc1lroXToh+quly12pqBunutta057TzPCt63QAwLz3L7VVz91uzl5SUAbpxVM4uS8MtL9/z83A/5kA8sCOZmjRCD+hznfOvGtNaC0RfkrpRS6jsiKnMMCwFETMQ551BdtaZaZjPDt6KlFW28pgfxw7g3uj7D7HUutS7zNsKPIv7ebEkkVBUQz+dzjDgbx5FWcmEpZZynMreX2zUaaFUtbv4YHFxKsZVgwKtQr89dbXOZ5vACD25fKSVL2m6PbUOstQYkraVs98wwDKXVp5fLVMJbNPd9n6RrtV6ut8vzy/V6vVwu0zTVUm7j+PL8fLleX66X/vLS9/3lcumGIwBwyqbQ3Mdp0vrank7EHAbRRH3fd113d3cCgNhH7u9Ox+MRAr4sPDdIOd8/PLx///7du/d56OOqAaKI6DK8dIkAtmitgHwJa9sli8u0paP7VbPmyb6doi3zeS22vU1Zt1W5/dV3FtDRAo43xGD+2YLMtlwraCRbWIM1C22tMcFmUkYU1czVH9cM1vIzEcEaTSHoAnuhsS6rjEiZjT0hGpFgKF449K++xTQKmW+dzcxbfT0Vu5Gb7j7OEycBohBIbDd/LNhxnrQ1A79cXgDgdDoF6jMz2cfQ1lrf98fj8de//vW33377b/7Nv/nyyy/P5zOip8R3d3dd153vTvM8a23olhJ3XWetmTVmBLAvv3z/xRfvvnj3cH93/vKrL2orX331hVn78OFHABPhTT84z3WeKwAdDsmsVm2EOAxDbFa32wwA3aE7nQ6/++3f/Po33x2Px6ZaSnl4eDCDT5++GMv85fuH7//65x+///7P//RHd0fgWutSYgHKkvq+NzN1QE4IgCylmU2FyNz1NrV5Hj89vbTWcu6fLy8fPz4/vL8/Hs/D8eiOkjsDvN1uAOCuDw93v/71r4mo1vr44eP1ep0FiWGex8fHjwT+q2++RDjNt1FEvvriC2vNalFrpcwHHXLMLyafRm3aCFmSdPxqbxs1RWMGMJG8bWC1xn3p1SnT0bkA4TiOjqBqjkhETVVEytxivFJrNk1lHOdWaiF+/3A3TdN8uwU4++abbxJL1Xa5zdfxdj7Tw0OWLKqqrXprS/3N3dVCzcfMh8NBSx3H26TWWpnncS4jmDJzTtIlZrcyjbXOTUsrM0jKkozYml6enwXl/v4B1bHDQPzn+zskv15nFjIPIo/wQhoTd3C1hMRLc4aQkqrV0uZ5mRG5wZR5mto8AYC5d0NPJDnn4/FY3ae5vry8/PDDD6mT3/72t9J1fU4dAyK6tS7xfG3aJoKGiK5qrRABWAFoCEYETMtccwYwAwEiAHYTcGZSx6oVEVAr6PiKbuqITFDmRMIJ7+7uum747rvvSimJl2ZiShkQ57loayLCSAYODtrcTWFpx0d26lEXD99EcAJ6tTuBVdlqa2NlnzEvAWs3XRB3xgr49gFvM2xfa4fbthoBcYOAERw3Mf7+hW/w31tTmM/w3+tP1hR3f3E/w1sb0LTd1MqtqLltvRH+ItrEe8YWG0hlv4v4zim6S/nzBuL66bRSFeMYPnvOBhG270JrJTJwZ9RKozErkpilldpACbknGobhNnZaqjV1axb+GQ4Rwed5tlYJkNHr7IA2zzPAt/FBLy9XyezI7j5NZSqtVm3LeE5woKbeWrMEudRU6m2akYWQ4/2RF9FcIM5SaymlzM2R1bEWTaK5706nu/j61+u1NHUkQBznKRJs4pSRU+5z17fWprnexvlyu7Z2Z3ZkT1RBom7tOk2TalXVrk/dYei6hAhmWsrc9x2slbzMwsymXmttzZBRRDpJQqyqbS7TNKoq44IbhF4vnJtioGhEIWZiRyJAEWmtFNdaS9zG2/Y/z3MzEJFS6jRN/XB89+6eKdWij08vW+lxLu3ycnt5ubbwHUdqtZXSmtscUtu63Bvq4EgUU526DhsTSqkTOkiXs1nXDeFLs6GWgF9LtgAeiKSUVs1V/XK5PV+vj8/PtdYQZHRdj+bjXG/jdJvm2zTPc9FaSqu1taotBCixXuaqzCy5gdPcWhhYa23Wlso9AxKJu6eU3r17dxyG1iw4V6XqnWTp8Hq9GiLnfBoOXde9e/e+Px6Rk1sUWeO+VSB2RwJXAERHNzCINYZI0clftBKoRMuobkQI2LzGK9u6/Lba5e5zyH2CuqxoiJjwKsJY4kzUfxcdscPC2A24X1f8V1YPg2auTZcz49oWfgubMKJv2R0JkqzLnBwZiVc5DgA4mlpDa2Hzaa2ZamhtHdRN3MEZguRAAAhIkti9QQODxihCYKkhtpie6mZm5Esr3d0BjITMXLWq1q4biGi+TgjYrBooJ5qmMeS5TOnl5UXdSHhLyOV2u3Xrg/n0N3/zN7/97jf/8T/+x+9+86u///u/7yRcWCsR3d3dBdPQrIEpoiAiMYgsATfnfLp7OJ/P0We5v7+/3W5RPuy6jogUlkZqrbW1ZYh7DH0HgBg6cuj71hoRdF335Tdf/u3f/u1/+A//4bvvvvvd737nCKo6HA6Rb7njOF7/7//6X/7x//c//9P/hz58+HB9udymcrtOUYmOSZERGo7HY1PTuUa9zwzcVSS76+Vyq1qOh3NptSg8vH//u9/97quvvuKUVfXp5fLTTz+11q7X629+85t//+///f39fa31r//85x9//PFP//MfW2s//fTTy8vL06fHd/d3OXGdxncPdw8P9+ZNVQ9dFkYRSZlzTsTm1im5kDCjQXP3pjpN0/U6TtdLx1xyZpibeak61TbPwTBpxXCswlPpbgkAhmHohl5EzLXruuFwgF0PLm7ly+VCRKfTCQDGyyVWTtd1BKhq3nQep9PhLMzk0Nbt1wHillKtYAYWOjU00+enT1pqrfN4u91uF/f2/2/vz5olSZL0UEwXM3P3iDj7ya327urq7hncgQzuHbxABBC8UPjIJwr5QOF/4u+gCP8IRQhcEqSA4GC6MdW1ZOVytohwd1tU+aDuHn6WzKqspae6K1S6T5084eGLuZma6qeqn3qmpq5qx6hFJcFGY4zbtnN1w3Vd+SAg7Wa9qJvae61ZiVMsqkqARUrX9aFiF3DYjpAs4wEAkAGL4EDLz8Su5JxSiTEuFguz87wLMcuLVxfXL192/dZV4ej07Pjg0FfNyenZsw8//vzLL56/fHF9c3O8bhExhLBaLVkzIpaSC5QU+5j6MjpYOWbnWUpULUgKSCAICGB7fxJELkpEzmFmDgiqAJJiKhBjnlDAq8sX1aqsqiWQB4DAzi3Do7Pz9fXN4eHh1eWNDbYfk94m86tMwNXQHlomTQdDp192LgTnQ3CTcsQxR21uOcGY02aXmDxsHNmbH3Sg5wbc3E6a+7LmK08mYJ61YpvOMG1siDiyH9z9aG7/TbU09+3I6eqoQ2WljFRWPFIt2oUMIJw6U8EsIE7WUGtGZDiFrecG7vQgk0xmKN5LrHzT0OksZDMdMxUUmw5MMRrqwz5UTVOFJrmUfCoJQIsSIpMiF4Eupk4KKTAhSE6p77vtZAJeXF5z8NOr71OOXUy5qEgZm6P0fR9KcXXtY+hi76tQaUVEVVOLCDNmKTZo2+1607VFZQjqEpLjxWJxcnJiDqQlfsCMgInJG3awWq28913XOxctf3i93iLaatPKh2ZRacmb7VpVSkneH4dlqKpgYeIc02AJDZEmUSJH6L1HjUxWIwAqWYpISSqZAIisDJYceUS1Tj/jzJGJW0wEAcQRmqVocziPVGIWPAUlresYY7vtmbw1WU4ptX0HQFVVpZy32+2m619dXtR1TY6DejF+uZLttEVFi9puVbIAACEzO2aufci5NvS3dSGlFK3nzZiZYF6KiPghcKwiEku2lJs/ffn1y4vXLy8ubB8M3jtfBeeLDrFjiwLnnPvYdttt27Zmu1g7Ft8nIqqaBREReikFpplexKIKOKD1PDl4pkBsH/eOYowWFTw/P2/q5aNHj5YHq6ZZGiOqc86SRvK4JC3pbHI+YVRWgAhEYPmbo/m7WyyjVSR5WC9lpKubg3b2y+TuEhHSLIl5th5RRUR0rD62VW3Al8xkMjdl9MDUallyFhFEVtrxAQMMMWuc+cluqFk3u7BIyaOhOdz/LD9GVAdgkmgwqBjJeojI2AtRJgZ7QANTzWUjtDrrYlorhMDBV1WFTNRuidmuyMxd171+9coiD1988XnRgRjLRts19bKuax94uVyuFsuPP/zkww/f/+STT54+Pm9CZdq2roJzjhANxxqCI6SoBYogove8WNTn56eHh8eHh4fGLbdY1KvVatE0FuVUnVohoTV9WKyWOec+RcspfPLkydnJKaNut1uRvFgs3nvy9MP33n//2dNHj84Xi8Yw+VRyKRTOThx7H55JyYum+urrLwRhs9kIaKgrF+q6WXb9tm0jM1c+LJEBQQEBqe2iIamIuapC3SyCVES8XBxIgadP3/vgg48eP31iW8vTIt57i2XbbHv69Kn3XnNBxJuLy9evX2+3rUXJDw4OGNA7Z8VOnh0RIGlKvcIwawHAe+9IQTSXjFAUkJxHclm0j7lAykUIuAjEIjHlmCxJUkWwaMeiktyN9yn2dWzquq7rKoqG4DTnXHJJ2XpgMIL1KTID3fsAALX3MUYtarF7c79EREoiQoeQpKSUSCU5n2M0WM57h6iZNOeYYp9ipyUHR0A+EB4sFx4RJCOUTeuTJEAtElmobg7qxeHZ6dHhQXOwWghxyoUUkhSF4ojrumYHjo1ELVtO7aAHzJufXLbJMgDq+tR13eur68ubddt3qeSYSx9zryqXl1Ig1KlaHhyfnHz94iUo1fVCCQuoPS+PwYi238Tc5xxj7GGoUxORAeNHUiJGRFAFQRUB0ViyJmCqtBpii+wdIoli0V05SL/doK9i21EAZAqVAw6np8evXx+dnJxsN93l5WUSVVVGQueNdRKURQpaN1AgABXQYgwJqLxjJ4EkBTLtPNQRALOhs7zACaxyY0c+A/+nDBuY2X937Jg3mWvT12lkEp1srPkZphPivKJ2dqrJ+px+mYwYuGcdzm/P7CcYI62G880/nVuoMLMjBxU8s+RMnHNW44KIsevn9zOddnqW+8bf/FYny3u6KI6BYCKqq9pMgeHCSMjOOSuicuQYHROROs/onXOrg2Xt2DOAaE49qSBCVoxZNtsORpKWUkRSZmZAzDnHlPuYsxTJJZVsuUc5Z1Hs+uRd7GKushHoARGRY4cV5ExEWaXPySpbyTH7UFXVYrGqF6tmeZBSSkUFKBXtYo4xXq+3zNw0i9A0zWrVrFaIWJSCFCAvOQbnCblPGVARmVMpOXV9SqkvkpumaXKVM9V1DaCIKCUFXwXPRJBTn0sEAEdEzhMxSsmxQ2QVcAgYvBCwU++C80ToRC0tUhFkZI5RAAF7C5qdp5CpN3arHHPsc0wl5b6NfRutnLQky2wfcsMEctu2JWu9aERku+1izG3bswu1Cz4EQSwAuVMRtUbsAGi/CGBRyKJdn5wj75xj8sRNXChC29beuVDXiFyK5pwH0twJ3VdCZFXsuljk6n98/s9fPn/56uI1ER0cHzGgAC3qmpxLfW+emGFaMaY+JwMmh5kPresTACxiZu+8qwtozllyEREV1CIZi8jQu7XrIgEcHByEumEfVHWz2QDAetMyc1VVq4Oj1Wq1PDhk73IZfB6LicMswsvMjmBKidNpTakaj6Pc7pNeRkpXZOuD4VlRxMwGqwmTbFS9xfZEW55g5LLEu1WpY/NGANBb9M5FQXEsVEM0V2EqJVaEqcm1Lepd5vQQZCAjprM+F6JaHLlJC1hPZ8Ah8KFFJBctAloQhIeEH9MniiAIhKAAgkQwWOVFtaAqIxYiIpK8u4dRhYE9V0xJQM06UlUas+xSjKYG1zc3VxeXeblEJvPftGRmVlBCdIeHhwDADk9OTn77m8/+3b/7d0+fPv67v/s7xiE4knM+PjowbWt2ACI6T6WwJGOvVu/9wcHBo0eP6npxcHDQ5yQiMZVSynK5CCHYVmE5mXajPviTkxMjKEfEw8PDjz766MMPP3SMN5dXi8ViuWw++eST33z26a9+9avj4+PlclkvaxW8uHwlxS1WTV0vlsumcvzk8flXX30FAJevXgOA59A0TbNaish20xl/e9U0iOjJi0ApBjJhSimEsFg05Hiz2RyenByenPzub37/r/7Vv/rkk08sWe3l6wvv/ZdffvnVV1+ZW3x6enp8fFz78OjRI1b4wx/+8BJfnJ6ePnr06OTkZLVaHR4utch2u26axleuDhU4NjTee8+MzEguSI4x5r5vu5SzQAbsS9n0maT4KKpYRPokMcaUik10BUqSkCIiipYQQr1crFYrH3i1WkmqU4wp97Hz7L15AJZqY15gs1hUITDA5eUlKq7X623bD5t6ykSuaQYPte/7IokdptR7dkWy805ySn3XdduSUte2qMCMvnI1+8WyYkDIRFi62ACLQOlFREpw/PTR+Se/+qipl8ePjrebvrtal5IcOQZsFnWouGjOuctFbLHtUDEF5xwIihRRhAKCxC4Ecl0bX75+/U///Q9f/Omfv/n8y9S1MZekpKlsLi63XVksFquj8yxaFJcHh6ePHjfLpSjebFrPVAdXe0cORRSQkVzRVgWdR0VJRQdKJyQkZ54lqJWzUel7RUVwhN6KanzVIFLKkmVnxGzW10L+9OMlZDQuRq+0rJvz8/NPf/VrFXzx4sXF9Y2OgUL2TlVzUVDKgy1JIgPXrYiMFgiL5BRLXzpEdASTKzwJAFRVNWSXj+c3K0dn0JfeTl+bW2bTLxPYNocqDaWA0TufHFydBWXmNhk8JPPDdFaqMhlPkwl1xxqbIIGpKmsO3ZWcU4wwmWU68EUPzzLEPodzmvFXVZXlvJsJCCO4OL+B+eY08/KH9Mq5zWdCI+/0dGlErOuajRtvCFLTYPyRG/YOBUVmolC5Rd0cHx803jnCknKMHYI4BMtXtmoMk5gBVVkUEGIsSaAIFMWs1MUhjYmIKEtMxaLEpZQsAkxEbPq5z0m1oIhzrmpqm0LeV4fHx9bva7FYWMgojD1MzebwPtR13TTNanl4eHAMAMH3dV3HmFPqNWvJseuiainZtFnfthsmyDluu77a9qoaQpgoMAi0cl5JJUlKw8SufKUKUHIugsBmElYuaOWI1TlPhABYiibNCEpD/ZYiKqB1vxURcUh5pABM/a6bQOr6GKMK6GBwKABp1igl53xzs0klZynA1MaUUqqbpq7rxWLp6yqMptvNep2k2Nxi9kbPa+FmImJlQPaOqqo6KMVxKKXETcsEOeftdhtCmLyU5XKZpThfoeO+77dt26X4//2v/+2Pf/rqxcXrqmpOzk5lzN0a+yaPTJMKKfdd15XYbzYt4+CqjYsXqqqJXAAgdn1KA2OuiGDB3EdeNKrQdZ0nNnDXOWchOwtMHx0dWSn3wdHxYnmgqkCoggoDiDg5OXNHa746VBVmxfImg1s0IvHee2KelqqMqRr21JPVeFtxqRQwVgacpR3rCCGMCsc0j61TEHnAo5tWOsz8OhyhvvGwnVdsxqKOcRIAQDLS8luMlWQllcwjQ8LddpSqKipjSuLYncW5HMeduhS18vkhXzCv1+vJj+2ZK3POi/SpM4Pv5ur65uYGRZOUzc1aVVMfwXsAIIdusVh0XQeK7z374Ojo6OOPP3727Eld14xm9UsIzt5NzqnvkQiCZ/OlFbTv25zzarVKKT169Oj6+vqrr75YHh4BgHfUVPXh4WFVBRuImEuM0fmCyClLU0cAzEkOT4+bxeq999775JNPDGomgsVi8fFHH52dnC7qRnKSnK4vtikV8gSodeWZ4Ory0lbLv/7X/5qZv/7qG19d9tuuqhtAIu+Xh4cla875er11zkHbO3Qnp+fMvmmqrutE5KOPPtput4SvV8erTz755Pe/+5tPPv7V8elp0zQ2Md9//73r66uqClUVQvCLRXNwsJKciHF7fc1Mses+/fTXv/rkE0s9tDdtL+ZseWpTGBGNn62qKg6OQPuY+likz5c366tN+/p60yZZt7F2rISlaBYpgkqevMch/E8VVykVRDTObc3JIVhDZ9AiOYFot23Jdd77nIvBkzr2S/DeB3abzTaltGm3fZcODg5K7Nt2c3R0AqJ1qEqT1jdXTKHdbIkgleI9aylWMI6Ifd/7ymmRql4EwmUVPGPlPWRUyCenx74OzXJxcXOtSD7Qzfrii8//sFoeXlxcKLmieHx8KpKbpso5A4KW7JwDLDlHJp9TT94DoA9BcymgxEGz5gwKxK7q+y4W6aL8t3/649Wrl9fXG4k9qoZFU0TamxtK8vjoNAM9f3mh7KvlwXsffHz+6ITYE5abzVakfnz+6OryVcyljXHbdUCOHYsKkMPBix1yjKa6B1WUlF1hUVD0gJ597bx3vmZmHzDLSKQLkCX1OZXttoDzPiBRSqmu67Ozs7/927+t6kWM8eXL159//nl93Nia73MqAsVyjNTqYW4pUGsB6RCqqkLwqmquGhFNZUDMbEhnmXGgDC0HbEpP/aBmHcxCCGnssTvZYZPmvaWhxqjopOwm3T3lcc/V/VwX35dJidvZpjNMX8TbkFsZenrRe++9t1gszs/PnXM3NzdTPNoSE3XGIz09gqput1vvvZUyDMshBIvEVdUQ9JBd2H0YovlbmI/PTt3fJohRVaJdFYiNuVlRMSYASKmYN5hz3nYtOa421dHJyaNHj0rJjFQ3YdUsTo+PJPY5dRevXq2vQURUslJRJHbVbAxRC1i6dyxZVIHYsheQWHIBJEBS4iSK5GIqqUgX+wqcCKQ8UJOI5D7FLOpcEJE+FWNsqetFlnKz3lhLDDtb18dcRBRy0VxUFBWpi6mqKnJeU67qBQDEHItATNboV8zy62PvEIjgZr0Rkcf+NOZ0uDjwjlAKSA6eY+5zigCQk9T1oqTeGipYIwRHrqq895wkKRUERFIpapnQAKAq3oeRdVlUIefYttvAwRFLLpX3LaIj8sRdLo6YFJCoCRUAVaGpfB1jLgibtisKOcv19Rodxz4pojkORZELMPlte5mL9r3lbKMqBvZZwCOnoooCMaeUdLM+WC66vk8xZhEpwMx93xMgttsY43Y7ZCP0MRNR2/aLA+362OeUUrIwUSrqRItoKRJTRkoKyMw+OOeGyBM6UyNS12P+HLF33micQwjBV0WFyCl2yyzbbWuBSARGUc0FiESkCo2VJPe9bjYbZg4hHBwdu1Ahu0GZOM4qgEDKKoqIeWzAU0pyjkrK6FwpCQDYh8mhmsy4uSU3+bEyyuQE2pstIwu96bGp8XopxTnrGjemuMwCCaMxKoNuHY3Caf2S8Y3fplMYqohUUVVy5oCM6ggq5xmQQ8g5o6pxhJoFj6pFkgIxsgUrENE7ylk0AzN7RyLCuEtHUURmZEJUkFxEBcSYa4QZAbDvLW1pAHTrqgIAHxgVUoJl0+ScUcGYOrpcDo4OS0ybzYYUYh8r5yvng/OsvGyaxWLx+Px80qhu2gAODg6ePn363nvvPXny6Pj4+ObqwntPNFAwAEDXtaUk7znwEDdJnRW2kGWPqurl5eXLly/bmKxFzNGxmtdot24tdLq+AIB1uavretK/5+fnv/71rx1jzllzCiG8996z09Pj5bIhhrbbWIVOPbK0t+3m6urKmtd99tlnzrl/+u9//Pzzz59/+TVY78K6dhyM3qlt25xFVc/Pzw9PTk9OTpZ103Wdajk5OVkcrNrYf/jBx3//b/7N73//+2cfvH9wcGBvtK6rm5ubL774wpIh7Lmqqjo7O6vr2ik2TVNS/u1vf/v+e+/12xZLVsWSk5HL5JyRKYQ6qSAxEhXEXLQgFkBBd9N2r6/Xry9vNn1KSoV9QlZwwFDQ2xZJMqERvGxW5pA555jRWA8YEEBKyjHGPsWcIzPnKgDA0dGJ5WdY2uXR8TECvHz50opmLCyVc27Xm9XqsGka79n1Q+uhnCM7csREoCClJJHMDkNwzAROg+NVXVWeEIAJyfmGmqapqkXV5YKBu5z71Inil1/+ichtu7xYHp6ePTpcrY5Pz62RUZd7VWRCFLbQ59jpBwkdB59iKQqFVUUVSUQVHHB1cbP+4//4/NXLb9aXfVPBycHyYHFYCKgv6qvC/mrdtfk1EB8en33ym89OTo8kp83NZdutDw68ECvwtst9kQyoCkZBCUSIgMSISNbNgxmRuYiI9JLQAQORr5ADUiAO6LwLAZRIoRuVTgFNJW+3a18fYgiA6NkfEVWLZc756PgUEf/4x3/u+37Tdjc3Nza9i0AeOwjq6CLOfFPTVsjM1u8RddCDqlrXdR67bFsB/mRLWcFmVVWmQHVWbUcj299k4THfpUeefplOSLMcwbm1N7eH5p/eTvq7JfPz3//iHXvR7jCE8OGHHz558uTjjz82k67rOmPo3W636/XawguWHWVmrj2OlXZtNhsbAXOdbRcZ3tq4M02ZWFNKjcxiVTD669ZH4Q6EMB1jH823OvvIUBJLNdlsNs65lNL5+fmTR2fL5fLs7PTo4BBJPWHebq+vLixBvu/71HeiKKDo/ORtpLE7RlGVsaRagKyuJAvlnC16UxVJokk0ptT3SURYJcUBDSsy1EIaeoaIdV1XTc3epS5bk2srDhhDcrmUklLabDbHx6eWoYvATBi8ppQUKIv2fWq3sUgW6UtJohlR2bY/VlU9jAeHSlVVh+CxREecUq8ilkEKqrFvHQdEMVzGcai8q3xwgVFARtbxUpKqWh9O54ndlFqgIhpj33UdOqAx+cwwWibyzjFzcAHJeV85F1RVkVNKaWCozm3sc84IVFQMuy2KKJKlEFEpmrMY+IqIzCPrEA3lUzYPrQ1gHarh0ZhTrzlni/4lzpY4J6CbzZa9E6Q+pi7FmErX9ettp0RIJIBZAdlxRUm13a4PDw8dM4XggidAKOyL9TrrSCxZyy9qyxpahBBAUZFyEqBQBEVw6l+cE+ckVUXeB1s4bdta66+6rh8/fmy2S0op+DqrOB3zdsYq4Fmeif3biCR7AFiGCu+VcOkIUk6oYZmxO821CoxImMxJoUeTcTx+d/DkRt5iUrmleWjqfzPcwO3s5zuCU27pVEY2m0vDQTIAfnPNwMwA6JxjsvKUnbrQybVWRefmRco8a18EM3+eiOomMFLfYiTq+956hakoMQV2ySnAgA15dqvF0vaIs5PTpmlOjo4n19qdn51Zk5/VcrlarYgo9f36+lpVq6ryzgqeS9d119fXdifLVbNarZg5m2Uq6r3v2y7HtNlsvvjiC/fylVFK9n1/dHS0Wq0mQoEqVMiOiMxnInJVVZmVFlNBxPPzc1XtNmtmPjk5qevKYIEmVKTiEJqmWqyWi6bKscuxKykcHC3r954Fdh988MHNzc2XX36VY9+lLCIMLKJFIeaSY0HEInBwePzRx786OT60cTdKs77vf/2bT//hH/7h/Py8WS1LKW3fAYBN+k8++eTFixd/93d/99lnn52fny8Wi75tvferqnHO5Zg++OCD05OTP1z898uLV5tNUwVHhAJaisYsTlGREEnISYFsxKdZsqBrDtQ1ERyGReMrdlUVXBMqEcgCKJhFaZwiWkTGErYxH2tocGdrarPZ9CkyMzJVlffeP3ryDAgBcLtptWwODw+D931OtmZsY1uv1yml4+NjOFgtFgsRqbxhQqlkEOcQlXFouuC9x6ZBBEKsKw6OmUlTFhEpAqRE5IBBMjtHIhevL9vty5vtFgpcXN189PGnH30cHz9+enRy1nWdbZDIJKI6dPgE46MnZCJnGl1QAVRQs0LK0OWy7fvrtt+kUshH7VHgYrOFUPUxvrrcPnmy4GbZR/3m6xcpl4Pr9X/9xz98+NGzZVOrgm9W9fJQwa27/vLmRqSIDLm2hGgEnWS8Yi74EJg9AhUqWgoW59ETOq4W4Bohl4FRKCZF0jLrDtL2Hcrm8y+/ODkpz5YL65CBpCG4999/f7E86LouK3z+5Rfl5evNZiMDb0gqYL40jqnGu4AsFtFclHcmIMFAXDJFHm3Smn4xSAzGSgga6yHsDg0jMZjTIlaWOQqz+uI7imySyaiasK5J4c7NtbmRd0fu/HHSqpOdd8coHE8rIuq9+9WvPvntb3/793//91ZqNgEDRlJtc9V4MW2nMd7Ey8vLtm2tfsssRTtsvR5wRByxzIlMx55uKnaeRhJvx6zvmry4eygbK7M1+z7GGJ1zquTDgkpp27Zumg8++vA//sf/+K//p3/lnANUh5RzlFK++dOfcs5Irovp+mbdt9u+70tJOgshiWIqWooUFRUUhHGXIgHMRbNoXVfkApAThZxKlzJ3Xc5UMaWcrQNQyn1RNZ/86uoKCFeHR9z2JV9e3Vw/f/7C+P+MYD+LFgUXKgBuu/jy1UUuiuTSYsCBbm5uYtf3bdxs1l0XAcSqbomxrgOzUyiW7ixAoW6axWFd8fb6MmW5vLpxzjGRWQhd15FGRGTyVVUFrggAtZRckg5cNqUUo1AxO6AKDZJDJlWVMrCXd10nWJh9F3MuKgVUsAgAcqhrZGbyTbN0oQagvo+b7XabY59TKaXvYtu2WZSImqZxAVLZAgB7R0TXNxtLrY4lI5OCy0X7mDNgDwkAbJrllJp1tWoWoXKOuGtbKCUWkZRTyRYiHFelTylvu60CKru6WS6WB+ePnqz70olIgVw0BO88xRjbbapSIZe9CKlAka5rt9tN13VpG7UY+XlKsbRdrKree1/XDbMndEbNyOxjmpIroKqq5XKxXC5FxAqQbU0dHx+/F2pfNS7UqWiBW+yeWYvCgHnbhm8Ve1ZOymXgI5wvc5i5nTTS90zKR0ciJxhdKRhNQOOUMFscRs9t5EwYORDEqmbNGLLa3oEaWnVoN1xABQyOGcO7SEhAQ6ADLUdzKj0poEVVEAQHMxYJEdQ5YsZity2Dg4c4kFIqOiRlVqMEVymG8g3W7UC/UVRJR2qtUpIWBSQr7De9beyMQxADhZGsuBpEzfu19WvRyO16E7vu5uoqpeSIxMKAxJ4YRRHBeGWcRfonVqe2bT2jiFSVb5qmCg4Abm6ubX7Xdei6LlRuMsAnNWR81qZz8/VN27aLxcI517YbEbFLcJsmrep9mPyAqaIw5uR8RaiHh4fO82q1CsGagqO1ncg5B+cZyUr6TVOzQ+awXDbHhysrfS2l9H1XSjHKJ9sIJauBl1VVrVarx0+eLZpKRP7xH/9RVR89efzkyZP3338/NLX3frPZqEhdV73I4eHh48eP33///WfPnp2fn1uWlU3No7OzUkrq4/n5eVPXttM4JGZeLRrvqiKQsnQp1csFsFOgVLSUJKJQQJGjIIflYnUsIoEQpVTBe+91yB8dOqaklPptG/tWcgFCGCYpmZXZpVhAKab1dtOnjsmjw9CHpmnavnPONVWdUuq26yzloD44OjqqnN9ut1LAjODNZvP06dOjGG187G3mEu3tEEs21jHNVVV5olIKE4QqGIJdytCgqUghhT4VZMoq27aNJW+69vLyMvf54urG+caH5le/unz0pD+oakGQDKlPzJhLyUWIyMIazJ7ZlawDH7r10chSMBdkcBX6mqsmrbfbBFxRRp/RhYMmxKwU2qgx5stNu2m7l9fXn375Ndfho/ffq6v69PS4XjbKPgpu+sxOHTMQK6ASCKJqQQJgRnLKHskLkBbOkA2ZJA7sA6Argpo1aaycByadJXcIMSJcX18vl6fW+QOItJScS9NURVfPnj37+sXLk5OTzXpru6Zh6gpGJjEknTgaQzmoUEC1iKBCKRlEpKkGRiE7A42Vv/bT9Oy8XNe0sCV0G5o+91OnX+w8eWxBMZl9cDsvcLKQ9KEunDD34++BhXfMwfvm1HTd6VTz4xeLxfHxseXsNk0zfZpSMv5e0wOvXr2CsXY1xvj69eubm5uvvvrq+vr65cuXRip5eXnZdZ11WDk5OplghjlQYWHi+5buHG+YHGsiyjnJLIVolkuww1+noV6tVufn55999tnf/u3fIqJoEZHN9dXlxUWoKsPtioAZc0ZxBc5DHAcZPRJowZL7NCSiKJKKSMlaiuQkEQto9j4bcUnJYgxn277TnGOM0SIXA/yr7AcynT7Gro83NzcvXryIMfZ9by69bduLxSL2uW1b6yO3XK5KEatpXd9sY4yb9TpafiJpTppFHaECGV0okGcXfGh81fiqIVb2lUDpttuqgqqqAJmZ+i51MSJi7dFq2lQwxVKgREwCRRVLSanPORdERDfB1WRgZd/3ORcRyahFk4AqWjI8A5OrQhYN7J0L7CrngiKUtrvZbroUY8k2r7qYzEcSgAZIIAGAS47YG4iQFUTRmYOEkFVKjEOBaS45p4GxQVC1FqdFAHf1qWgVFbbK2r7vU+5iD1u/6qJvVuh8vVyenp+1pVxfX2/7Lquwc6UUJQZkYIfsimhMqe3jtu37PkrKRmKiqrFkTKZYOKWC4KlyFRO7qqmN3dpmrNR1fXCwPDw8IKI+p81mYzyvZi/WdV3XtXMekcxTEhEd+O9UShGRGIe8Ixgza+fIGcxcPpih+3Db2xxsDCJApDGDRcemfJN6oVmDR1U1ExDRyMJHLWRN1WXAxgAAYZgE1u0WEae8w0kBTTc2jwDYP0spqigi1nZuuFvdUXHhYADunsUROOeypFIKjuaTuWqDKYUiSYruPOrJsbfcHtsj0EgeGBxx6lst0nUdWfc5IuecJaFtt9vU9zc3N6ZqtAgygbXFS4nGHGX3v/zP/xBjZEePHz9erVZt2/KYZuics8Jj46u7ubmJ0auqNSquqsqohSSXGON6vb65uWHm09PTq6ub64vLP+gfEPHFixfr9Xp664jovLe2et57Dr6A9jk1CIIjfQOBc66qQl3XITjvvSN0zjmmnDmV3LbbIqkILJeLynvJ2ZjzVqvVwXJZSmnbtu9T7LM1FPbEKugcN01zfv747PGTs8eP3vvwg9qHvu//9OUXi9XyN2effvLJJ8dnp4gIoFc3ues6791isWgWVS7x+uby6bPHq4MFoOQSLejgVsvjk8Ocni0WC0Y6OD6o65pQq8o3TVWHQM4DMxJlIUVSxCTFWEkRGBSXx+effObw089St3YAhMXg9NglUSw5xz71fVqvr68vLjfX16+2rSIBO0AFdorUpwzbDqBLJa/X622/DaF2gW25Lp5/Xdf1yeHR9fqm3Ww3m7YOTcoiQFkARFJKry9e3tzcnJ2fhMo19ZIULAgeU2fhbGvgKCqE4KuQEXLMCigC6BgBipVNKRSBIppK7mO+uLh88fL10cnZ2dkiVIv19YZcrYBffP3Vf/pf/19fffPq15/99uDocLlaofPr7UZBUgbvkcg7Xzvn2HkFwSIqCkhIxJ5qRnXNNxefh2b54a9/e3x2dfbo1dPH56uqWS6XIvn11SUUIBdUUlgcCFfrzc1/+a//v6vNGomfPD578qTatrFt+5t1y75ipwQoKABDVgchKyAgKxEgCzhRzKJFMBcgx8gVcUDiAioClsKLTAV0OZopxIyOAZj8yIDgWMvOGlutVo8ePfr4448BCZlCXXVd18U+iwzlmkP3yTtZd8XIFVJKMXbb7dYsCStoMIolsqY7htaM0ToaqQHt9gxv0LG0AseIyZT7iGO8Rm9zoEwm4KRe7+juuZ2EU7XHQ/bfdLCOJFVzs4l2ade744dODyIW5DVMzsoREJGZbL/XMSf9ww8/tDNbpuPl5aWZgGbTvHjx4tWrV8+fP3/x4sX19XXXdalPE9gw1+ZThP3O3+fbA8zooJ1jG/np6WzbMJ4Oe1+HRyvvfU7HH3300eOnj45Pj6rGOOH6nNKma79+/vybl6++fv784vJy07VdirnkVDIzV00zmYDsvQhq7rNCydb3qtgopVJy0aIKyMM2RA6RzTFAIBDIItmAC8WiUHIxfy+Xcn2zJqK+T9fr9TcvX+Yxu6WuFkSEyN77FNu+Tyld931kCovFwjb+q6ubNPanlqKx763/BHEQJVH03lV1szxYrY6Om8UBOSdQBCDGfLNpY5Ysg/WQilhihgAV5SyQFUhBEUVUh8R8QmbbTp33YBkdwKo5ptKnZCBl2/Ui0PexlNJ2Mefcx6SqLlRWrVsAkwoCJdGuT+sR2Eu5gBIodSkJdF2XixWuMRHx1dW1RWOc94qsRKqQUhbVAY+OkYgWVQ2IWSWr0LDozJ9nJUAFATQHQYrl+DpFykVzKkXU+SrUVl6JsUspD3TEQK5PGWJC7FRL33Xb7brbtjnGkrInzywxRjV6l1BVVbVaHR4eULM6ODw4ahaHVdUYV5xzTiQzcwiOKy4l63YLI2XbwdGhrwIQOh98CDymWiKCWLmN5lRSzpkBx6Wgg85wDIKWpEREzFPFlVjsWIZUPzfRFxA7AIQZ0jQ3Fk13pZR4bCI36ArFoVHwoF5Uh9gsIsyq30SRREQQHUACRSVWUpGihCADqaQNL1ABRev5Nmkq0ZJyZgVEzCoEY/zXbgMRxgxyHeBMx8xCRUQKIgEwESAyjp2WdKQ0sqAwmu1gxRil72m7yZeXl6nr2rZ1ngjQoaU/Cjq21sze+4ura1Vdr9cl5W+++QYAnHMM6Jzrus5VIau4sbe7+81vfiMiOFhdvus6N+DADRFZ0x4TA9Kdc0jKgE3TMA884GUsSKyq6tGjR2NF1ZCDuVw2H3/8cYzxZtO3fafCfYrOuaZp0LElmVr0gb1PqU8oOWcvjgiCIxAVUCTw5Imov+mL5j6npmmWR0eoA3UTaHn27Nnz588twbZrc0qp7xMzc6hsS2gWC1eF8/PzJ0+ePHnyZHuz3mw2Vs7y7Nmzo6OjGKP3nj3vnrrfWqaUMWPTmHNgfvCQYHd0pKpa5OzsrO+TpOw9N4vKEbMnHwI5T84rc0FCdIGrYT8DIZWDE9d4KrEDyd4RllJK6dre2HNijH0bw+JAwalie3OdQ5gGXLUQoigRUcx9F1PbJQVWplSSUPfVl8/Pzk+ODw7tXXQxxpwWi0UkTilJyhayef78+WazMQiaxx6FfWyNJlZjCiEwW7ruQDoISD1E772QWUuFRt5HJ3q1afuYY5bFYpULbLYRgNiFrNDebP7HP39+cbPxzepo0y1WWxcYUNChqizJBfZAQZFFuUhOWVKSrKWA4+DreuEIm8urJ8x/V/Dy4tX15esnjx6tlsvKcZfiJ6qxjVeX113XHZ52qnp1c900FaBPCsqeXd2lG02RQhW0AU0iGQAUyToyIxGjI2JiT+QQHYoqECjFpI6IgQBZiZlIVcUS4kXLrG2XsUMgkYhEM1aYzQgTUBGpav/o0aPf/va3zWJ5dHRkDW8ENA8E8gqDati1aDP+LgQppWw2N+v1uqTU9701qrLyRhxJAXQUWyA6oO9Dbx4eGzmY32WZiDqmBpotOKnayfKbZG6c4UN53JOFZ4K3swERv+Wfk7k56f3Rmx6MUTPpiMhyHMdvgXOsGojIe0KEnE0VD8NY1/Xp6elqtXr16tXx8fHjx48vLi4eP3789ddfv379er1e921v8UpDDcus352OrNR26bkVO6r4UY8xTybg3Dp0zh0eHjrnnjx5enh4eHx6EkIApY8++uh3v/vdycmJhbxyHtR627YXFxcXF1dd1+WiOUsW6FPBWYNgAMgyxH4RCKyBAxgDAxmBBKETEQVboARkfVaKSA6860FnlcJ2w6GqnPf2yNuus4h5jDF2nYikWCx8NDkDBsxYnN1yK2PMqmpokPWuNbwzhBpRi4oDCqFeLA/ralEA222fSw8Z+lgEOakEQRecc5VzVYxRCohqHzNSr8B1qNg70GK5XEwBuBAKETFx8LVjT0gquRQteWiNKlRijlGylBK1CGqUQkQEqOwEOaeScwTELsU+xT6nvu+RyWYaM5dOVTXbQBHmvlcF6+HB5KaJajt6KSUNsGs2K8o5h6AiEEtUHWjmiBBgaF+WRVPJXUp9ysgelERUAJH94eFxX+QsnilyzElAUym2k1rhjvOUcw7b1jlXhybniIKOObADAMkFtDShqqrm9OT85OTs7NHjk5OzxfLAhUplQP0VChGE4NDxtl3XdW2av67ro6MjACpZZKzcirEbq9qpSIoRxsCR2639WbLvRBkzwHtj2t8UCZwWkS0ZkUIj/FbG5uPj3qfT6qMx+mGQnv1T0JanIKLOcnPHPDwoMJGw3BIRMQVnHp0VqtvlvKt2cWqAnLOtb9s3ZUbCappweK5SeFT+02hMCtOYH1S1SIHRrk0pgcFkPBQm61gNbWB8ESKiQiPLfc7r9VoRisrVzTWMoXNTkiJShYq8o+KAsO97SzyIObl//+//fSmlSF6v1zF2ABA8WwFBSinFzkoFVbXEZMnLBmu3bds0jXUHsUzBUsrBwdHx8enjx6+3222fSkrp2dP3mTllVdX1Nv7TH//w4puLL776UgDruu76FhEPDpaPHz8+Pz8/OzsjolyyDZYpd3uvqY9ElCX1fSugMaemaaoQoEgp6r1vmubTTz99/fr1ycnJdrvtu5sQgtnUNqbeuaqq3nvvvU9/85uPP/7Vo0dP/rjZZJVmuTx79OjXn/3m+Ph4BmtrUTEaTONlNr/ZOXdyclLX9dXrCwDAMTUkxpglPXnyBJFTSnUdlsvG3p6vghD3RZW4oBME85BsRw+EknrPCLmXkoN31gfQmjlCUShFcm4325ffvLh8/eqLwwNNvYxJWrnEElNWub6+LgR9kQgQmqZqwnbbbdvu+vqyi+1isViv1127Xa/Xy6YJIaTNpot96uNmu3n9+vWf/vSnzz//PITw0YefNM2SZglPIlIkq2pVeaQhFSOlBN5DASBkF7hmkMo6f5ZSimizWC1Wh0cFfaj6dffyxev1ett2/bpLbUyff/GND/Wr683J2Xm9WBweH/3+978NlWPGugYlQmIFzABDorsIkCd2LtTL1QFW1accFger/83/9lC15D6ulg0pdO3GjPKbq+uvv3mRYulTXC6XgvDll1/GuK0Ds/PPX77KfVdi6xnZuZIzEJqLBqCgBRHJOyKHjpE9o0MAZkM9LULNVpVBzACaRNk5RJybgHVdA1dZnaoaR7ojcs75yqvIycnJ4fHxoyfv/83f/I3VWg5JaduNiCSrCrbZKzA4OQAqxlCqKaWbq4vLy8v/8l/+y8XFxeeff35xcfH69WszXybvy2p9cCzBs2gCjWl8ppVMt7Zta4vOPB8Y+2oA7Ny5ufE3CY1VwzQW0811HIyhExjJWOC20G166umLExI5mVDD5ZgAIIRgbbsN/2saPzMfB11ZCgGABYycs1x5Ojg48B6Pjo5+//vfpZRzzl3XXV5eXl1dXV1drdfrr7/8emqxal3O7P5pZPewrAkD81TVernOwcimaUIITVPLSHshQ0tWZybgarV67733Hj9+fP748eHhoRWJ13V9cNCUMhAdA0AX++cvX7x4/er15cW267vYt12XS9y0Q0vP6ZG7mJxzAgjEiGKbBaLVtTvyCCzBhykhe7D7iVRx3a5ziX3qJ9O2iCDisffe+y5FROz7PqXE7ImKALV9EuiqRaOiTkEAyfnNpsWYbzatNXCzCj/b53MqXUwx5RCCkb0JlJyFnACyr2oXqiLSxl6HBklJiYtCKhKAFKmp67pZlqIlZVVQIkVmH3xVAbCgzLEZaxNsbRJUtSj4XLIoIheVuN5uuz7GKClbj/i2j865yjtRFS0xpxSzEsaSkxTrrYIiIThXB1bNCqq6bVsAEICbm3VKqW1bIFKEerlg5/1AwIREojrMwLqul4cHzCwpOedySlCyiBRVZgIA0QKAKlqyvH59KaCrw2P2znoaNs0yNKuzJ08/if3NZtP2XZaSRZzz9aKpqoHYMsWu22z7vs0pSS6evHOu8qHybKzFTVVXVbVqVsfHp2ePHh8fnzaLlQuVFOhzurm8ysaKj1pAL69ei1hhuFPVqlnYIk0pWXSi6zokDZVjZsxW1aGI2sZWULJ68o4BrTuO3O5aBLMqDUvVNWhjqLYpNklvTdq5o2U6wc3I3oloLGRCRFSapZdgAQA0oG7k5ANQRAtxIULJEAnUQUAsKOYLuSF0rGAvcXAFNataGp4iAtFgbIkqM9PMPbarCyioFMWiKGD+z6D9mHmCCVU1p5RHnhxALKUwSzFodJQ8tkBk5uPjM1W1krjtdovsfdXcbMysWuWcl6tDG5+D1coY4LPmtt9qQofUpejOzk/Nwq3rYGa4c3RwcIBalstljKGqvIgslqubmzURhTpUVRUcTypPcga6qZrVcrvNIsvlcnlwJCJdTOY7OvYWeohZjo5OXr5+9fiLJxcXFyLyzTfftI4PFsuDZeOJQaQUKCmPatcxe0UAw1eklFJSyYZqmsSUcrZ2eXp0dHB4eLhaNHVdx+65C7VnVBm0w8HBwePHj8/Ozs5OTxHx5ubqm6++Xrdrz7hY1qumbppKcjLOCUdchyoEZ3nEJSYAGPpvxpRxOKZtW0Yc0Xg8PDy0vBDPLtQBAMgxcSUAzhMQkyIQMnnmod+EI4hFgNDVTiUDMWRrCI2ACMygQAALV6+KNZWmkiKMRESpj13X5RIPu67r23W73Ww29aJyzr169arv2/XNhaJbb/r1pi8FtrG8vr4JznsfkJyraIHQLA+ywMXVzT//6cvD49OsYm0oRdVilAgupsjOqYIiZBFRUmAh7mJBBibHHBQ0p9TF7jrK5aZ/fdOvt9nfJFXfFQZeJIRquaiPgwouVgfLo5OwWMSiGSAKoBKSU9eQa8AvFEBAxIl6JAbHAZyvlofNwZGrm8S+WS6Ozs4g59RH7wiQMDgRqZZL3yzUV6K62WwsMoVEm+3V+uaaCK82Gyyl27SrhWu8ByzMrmkq7yjnaH0zrRjFFBAhgQIRAZM15SDHwIhMwKQqIFAEmMna+06iqkW0T2XTdb6uKwBABqIixVh+QuBQNcRc1xUippRO9bSYTyZCSgWmhhyWL6w4cgFeXl5cXFwcHh5cXFx88cVHl5eX33zzzWazubi4sElrnptBWQDQ932MvWkx730p2dSoeZymnd1IknxLf90uDb5lkO007+h5j4FRnEVySymSb5FR3/kdZ4Di5B9PaMpkI9r2UEoKIXjPdV0TTYRfuz0FACw4pSohBBEzghUAVQuAaxqvClXl6tpVlXfOLRb10dHRZrM5Pz3LObdta1ViNjKTITsHCGXGNaOzBq8WiyEiJEXgIiknUSjeVaFy3lXLVXN6cn50dLRYDfQCVVWtVg2O+QJJBFCOj48//PDDJlQWgdlut9sbi+9cD2Pyfx+wwL//N/+GmQcTv5ScY5FhuPJIMJT7zvIHCMEhlCJdjgoFoWgRFVIhKZjHcFzbdoKYYmHmGKMiWajd2JIRGZFLKbEfAFF7WebJ5CyllKZpmJnJF+2BjHyTFCGVKCLNovJVaFYHB0cnh6enTQg+GAGH9LH17ESyc2GxqD35g4ODwVdJBodTCKFaLuu6zlhgrIjCsWkkIjokQZAkCX0NHri2hXAEztWbgVShbUUE/XrweTgAYHEdBQGiDFhvDzb9q6gFhRDEIxMhcRIRchbjpFTKtutiSsxMjnPObkwXm9CdOZqOiGDl0ABq3HFISASAyggAQlpUV8dHbR+BXQFVhKppnjx7enB0WDWNOop93nattYIl56uqcsEzMyrknFPfWYKWqjoyOgP27NhCG8zB+bpaHBwcHh4eV/WCgydyKUuMcbVapdyXkogAEZerhojW6xtE3G63hh8TY85ZJItCKTBfnkSWC0E5q6oM/0MLcSsxGiW0/c96LimIaEECJEDZKZlR7+XboQBm9uwlBFFEz0zOeeYp7Y+taQUwkuoA8qFqAYcKhSZFoSAiqKooRn9QSmEJnHNJWSRLLugSIgI7IqdAgOhDVdQeWxnAOUT25Bx5p6rlIWLUSY8ZqGTufVZxCgKWt8igikAgiIJZRUCJyDAFs5htIBDReb9YLELwzWppjL9W/FDX9Xq7ef3q4uzsbLVaCSIBnpyd5liqunEuIMjx8TEArE5PY06MBISeXczJPXpyZoPyDB7Pdy+YenoOfVbg0dNn8JAfDwBHj57Msn3go1kASArQCI8DwD/8w81ms/lP/+t//uKLL/7zf/5/5NTeXL+uK//o7NQxNsGnlDzxsC2BKqILNUgWyevNjapuu4jUn52dQcnXF5ex5JL1+Pikqqpvvnm5bBa//uTjlNLXf/qiSFbRGLP3/mC1fPTo0W8+/fSj9z84Oz7pt5v11eV//8f/er2++l/+53/z6PwkePIMR4cHbdfd3NwwwiL4yocE6ardXl9dvPrm+ePTk8DUd1vQ4phKSUgacwKAqglHJ4fsK2RqDlfTTmZgnkdwQAAwDJIO/ycCVKiqxmIZSB4AwAdbAQBgoUAAwFV1tjw4+/BDiMWcCgtu5d4wiU2Otl2Vqqq85+12++WXX37z/Kury9c3N9f/7Q9fICIRAH9zenx4enzkXKoODyXl5nC1PPlmcXz8//x//3+af/rD4enx+flpXddt216vb0IIJ6dnX375xXrdAnpmzpuWGP3iSAGUOYErvdShqqsakbu8+WZzc3mdvnyxvmpx0+Hrz1+UjFupihZeNc1idXh28ujRo6Pj04GMg4mI2iRY8XJxGJZH1WpVvLf5kx2yX9W+qupFs1z6ZgG+AeanJyfDbHPOO2fj6cOhxRvDyfGz4yPJOedIgMy4PGquLy7++If/vrm++eJPXwIIqGQ9wIO6WRweHRws6kpyv1lfp26TS2TQauGa0HjvVbCgeGYurNwQOkHLRMkiGUAE1LEX2vVnAwBUykVjAVd0yQ6cVwVkL8VCcgAIAgJKdRPqJtxZWGoJy/cXG9z6qyEQV1dXFxcXltb2pz/96Ztvvvnmm2/W6/XFxYVxeazX69i32+1m8qSt6CeEQOgc0aKuVVVEGcmzY+amWtzc3GiBogUREVALsGNCyiljsObJzOgmMi0pUrJY3j0zu2C9WQsBCs63w1242fK85Xb9r6paUTMRWSq6/b5YNAerhUheNNXR4Qq0dO3m8OAAQQEwpehcYIKm9qpi9KIhBABnPjYoBM+2+tBGV9E7Oj5aHR8tjbhGHupl/BbZmZ+3BREBZKSc2P1E5PH3e6cSYAIVYIeLRU0E//rv/267bv/tv/23Xb+1WITBA7Y1wv/5/2Jf/D/8n/6P8+sqWOAQiWiooM7lm6+f39zcPP/6q8tXr7/66qv1zZW1MgctITgiyglzISku59Kl3MUNX3fOEXtHxIi6WC2relE3K3MwLi6vqqpC8siOfVDsur6LOfcpN42E2hfN3jlg1SLNqgrFEVEsXSywOjygwCePzk+fPDl9+vT40XvPnjxerVaIKGOfVmvg6T07F8xpQavWn7EOKcJqtVK6lZ86AD9F+pxS17uSNZe+7w3TDUf5JA+BNjPoLX1Cci5ZSymVFAYUBH911StuUtrkvL5et5K7ok3ThNUSAFxu1uv1Zr1WBAHtU5QeOPCCsKoqQrQUkYFQLvUxparyfYyLxcKHyhAt87SJSEtpmgoAnHN934N3RyfHi1Surq4Sqjo8OFr97m9+87d/9z89efoeeR9jijHSEKYMIoq219gcmNikwJLO74pZQqoKQGWX3oqqBYbWf/YS8nv5/dTHlPsY43Y7BCsUgUjXm6u61FVwJVLxjkEZsfJOi5Pcq6PUt1r669wtFgvEGkmYmdAZfYpIBDGSv6iaQnBEIN4CtUREItD3ibwjUAQGwCxgzWnYhxodGpuPc1YxapKnGNpDq2+3ZssQ/80De3PhqQeIZMu3Vi1t27qcU91h1YYcY4wA/Pr6ZmDMDtVysTDU/+bmpqSIOIB8JMUMdEvy5uJEBBC7mDZt18eskIUQvVBgC+OWXDJgNjzIcWhqU6opJYGSSnbBrw4PjIxlYGj3PLki44slAHj04a+GZ1YjDUYctR6AcPC1D4bOFlD3pl1mhmfw/M9vOnpqfzn4N6AKCghEbHsbMwCCJUO8/+y9OviS4ldff0Fo7DMup/7Vq1dWTltKAcVSSsyFYyzWznagHRJDWr3zoWmunr/cbDYvXrzcbrfffPPy888/f/Xq1XZ9o6qgImKzGa3H4suXL//5j//j8fmjIglArq6uikRErLzLJabYdR31XZdiVFUmr05UsrMR9z7n3G63YGDvmPM0eD/eoWNyCBYLAwYARQIgBBr287EWyXajcUZOL2/83VJa6d5II6CyOgKDshFBiyI5wMqHUEouEUS95xBCc9D7Znn26Onl61c315evXr1IqU8pLRdNCE59RcEJaAaQJMq+Xh1u29im/PzV6yglhGBF5k3TVClfb7v1tosCRjTtQ7DQZCy6MWYE6r1vgbht29fX3c02dcVxc7CsjhCJuHIcQgi+rpbHh0fHx48fPz46Ofbe66iAvPehqVer1XK1quuaxpzLnBIiMjlX1VgtwNXgGBBtesOOidnsJTaFZ/3VVAmALeG2WTYi5eTs1Dm3bdellNRH9KHLCl1S2LZ90tS1m3XsegUBdciFXM5ioficsmQpRdFoIABAkckxMyOzogNE2Slf6NqYUf3qxPmKXUByCoSEAAhl9lbxDTbE7OfDn41fryp/dHTgPa9Wi7Ozk/fee2rGX855s9lcX19bqdarV68uLi6sdNE4wBB552UWiDHmXKqqGnkW1NLaht4GY9NJAJjCNEPAYoZwWImJAWaq6pxD3EGJMFTA7cqHpy/aL5b4YXCOHeOcOzg4AAAL8eecm6Y6PFw9e/bsgw/eWy6XiGopvAA2H3CsP55bWvodf77pdbxJiB5+RaqTDX/rJ+LDtv1oSiIiWDNOIiNAqEopKS2nepTBjMZp5sNHv/pk+n2Gg4JpXskFihwfHr548SKn2K43JeXtpms3W2Y2MmYruYgxxZLNOkqUjbtMx/rK4SaLtU1TVcxZrP2AYaLTdadcEWRGSVmSiOSSoYDBzHUdjk6Onzx7+uvffPrrX//a8rAt+6jv+4bREZNjRkImAgRCArTtDAjBqplFFYHH+qc5Sj0gRqW4KodSRKQuZXmS84DxDIyGFvuOXW8W4dQAw+zFbduHRXN0dmY0xzYhk5Tcd6UUi7tt221KKasooRWi2uPnkXrTTtv1vcVM1+u1dcNS1aG6k8kRsGOuKrQKcVUtpbV8U0dAWFS61L16/fL58+fswuHJMTNXlTfyVCZm1FHz2A4yTXum+/vIbM4BAKmiTnnDCFoAAAWBB4YaR8yRmbxN6Rj7LGXAZFOfU88wlF4R44jVWVA+l8JImksUdQgwRE5JcWzdNvunJReCaXtEFIGcM5quUFNTUEpRQCbHgZh5SkNERCUEGKCWb5Up8OqGQEfWEW1TLQDWvKQghZxj8hUQp5SQO80CALlI10cFzEViTlZ4Z/OwDJS9Q+YfIyPClNYiKOSYnEcmRRLQLIXREEGwftwAQ/e6MtRWx4nSwYKP3ntrU0Heee8t4wOBBQmUhuqZ2U40aiixM7uxJzUAOFX3Xcbru8h9dBB3lGZDoAQRvPdVHT744IPz89PVavVP/3Rcsm62NwDQdd2LFy9qH0zR2/rp+x6kiEjKPRGIlJQSIJdSytge9Gaz+cMf/vD8+fMvv/j6xYsXX3791eX1lelyARVQKTm35eWrV3/44x8J3fHxMZISwevXr32gtm3NF7TtsOu6ro1E5D147607m6giUR/jZrs1dNsy0AFgSFxylmjBwDwbfbT0A1WFB9DTb5+s81G1FTqSKYCd0CEgNb6uSFXU6v+RnAPAw+PTlPubi4t2fXNxcdHHtm03Fld0jmLXx9TnJH1sBeng+OTi+qZt2y+fv7zetiEE292XsVRVumljG8s2boT88qh2dZNzRmApZbs1cKIDAEWIfVqvt9ttt25j0ywPVweLxepgdXRycnZycrpYLs+ePl4dHpycnDSrFTgHIppzlnJzc2N8NK4KU76tSIEigoBIxJ5DBewACYBGkhFSQ9OG0YZhIwcGLAZ7EiAwsnDTNCcnJ/ZoOcd2syFQzX2bY3d9oyWXnHLsQIpnrEKtgFmxZIlZ+j5ZCm3bpxCCCx4AFJC8C6Fm5wI4q1VdjO+rTbkgPlmtqsXC7KoJI5wsnm+dAN8qRuncNM3x8fEYOpExjYb6vr+6urq+vrYC2JcvX3755ZeW6GZk6ZbfllJKsazX681m470n4nGPDKoDcYn33tZjmdEiTEbhVAlradFj7nYR2VGkAkylcjRNacukQRwSCs2rN+tHVXMuzNQ0Tc7Z6n8B4Ojo6OzszIq6jLB9yteGhxTRO8mP8lK+x3kmGwtHXkYb89WCRdTKlSZTDACQ4avxu5999tnsRKCgIOPs0qFK/8Xzb6qqur66evnyJRB2sb+6uVHV4JzFDQajRErOMZWcc04jUzQikht5JcmBkogoQJ9S2/e265fhXSKoCkDMuU9JEdm7lEoq2XpU1nXtq9pX9ccf/+rTTz/9ze9+/6tf/ers7KxqGgCQHK+urkIITajIu53lzASAO1tadPopYwsctDj6KCriAMIsF9NGj503umnTLznn1EdzliZ2cSMMKkUKYh9LH7MoTjtxziWlvN60bdsZvbYCsQtmwJmnl4umnIaVZQ3oUkJ2imRbLw6BMuP+rb0Ljr2dgSmD4uXFlXlEddU49jmVr796XjWLUDXk3dHRkfcBAHPOoGr0AcPr/87zbW4xTz9t8zIUHx2KSHHZ+75tW2MOV5USZcSjUxVCLNKlqIROHeJQm6OEgqAqkoFScjl774FYkQVoqHvVoZOhAAmqVfvbOyJyKaXUpbSOI0KpOmy2nogWi9XMBARVLUYBiPyWR4Z7C3PAjO3xB16bAqCoaqQopaSSc1V5i7e0bT+QLPQxFmljcm031LYiEikzCIpDYgRSq1dHAAQy5AKBmJwXwFQEemvG4wCgiGZRQasI1qwDL4GlxSESMPGYbWIJJFaPC4QIbDHrt5qAAABlLLiZFM6PZgJOozyPjNjMHJcbmTFIzEdHRyG4xWLx5MmT3/zmNzfrq8vLS6uVq5x3zsXYNU3D5HLOJcWcc5G0WCzMmpQCBmN476/X681m8/r1681mg4inp6er1WHXxdevLkopKZUYo9XVelcdHx9b5jUxOEePHj2qar9araqqurq8Wbu1NcPJaeBxFZEsxVCT+dQps9IkG1DbAgEZgMchR3gAg3+HkXz4LwSAE9JPwEpUOTVwNCCM1qEWcOTFHyI2i0W9Osglpr7LJZZSSNU5V3K2TCobzC8+/3yz2Zyfn9Z1qHxdNKPS8mARXLVp1zmWtt821eL49MiRj7nPscTUdW0skqQAO/SuAkItkLKklH1d1dXKOo0GX1VV44Kn4H3lQtWAZwACyqoOCY7PHxEBkANGIAYtpEiWZAcASIAMNNp/CJO6xwFzHUF+gJEO1FKDWRUQEMj5ho5Pz1erVdM0WmSz2eS4LTH27c12vWm7TclJ0LkQfHCZXASCpAWk7+O2bdu2jTGnkuslLNj5EJwLoamXi4OqqZ2vOHjv/QTOPP3gI6VqeXDk6qV1wYHbnKjwkCJ+V7kzMy2fz3tfSrF4QVVVJycnOWdrhGhfsUS3rhv6Z/R9H/v8+vXri4sLAJgqHLuuAyCzJieQxpgBnj9/vt1ujWPF/mi3Yaw03nvvvaVm357AuyI+e96pWmXCDu27ZWzRYZc2YIYdLtzigw8++N3vfvfZZ599/PHHlnA2ecx3lM+PZc+9Rd701r6HCTg6zLeeQkZYhYhwlmZgaM39e9DBBRqJeGx7Izx//Kiu6yqE999//3e/+ezq6mp9fQNj82JU7VLXdZ1Niza22+3WLP6Ye0RmT5UPzrm6XgCA5VvlmPoUUYG9Q4ViuI8KI7ngm6r2VfDeZzEGtVzXi5OToydPnn3wwXt1vXj09NF7zz44Pjl0HLQUFRSFplm6wOQqIAtcFQC2YBaggFp4HQEEkEALufBwwJ09oCIQSVYBRAVkYIRidDIMCMTOMaHzTnJYLvu+1aylpPP45L0P3m/bfrvd9q1VC91sNjfr9Xa7XW+3tmi6vm9jzHZFkWw0UCHUITjnQs6x71MqUbIKFABaLOrl8sA5miUDiHNuuTRyiwODyNu2F8nbbeccHR2deM91vWiayvvq9NF5mdWY27QHzUR8a268o9xepDsqeFtZQkO42XsffN3129B1fexKKQASYycifd9apYJVxZaSY4xttzEzu67r1WpT14vFYmGmEozrvexK7IWZEZiIAdi5kUgcHUzpyEOFaOO9r6pmII4ZKoHKt5qAdx4Wx0r23UcKOgRoBEWL5DE4rlVV5ZybprMCsr5LRRICEwOTZ4d9lww7ZYdM3nli8jSULCiRAxAip1oMU2L2IjK0CSzKjAYDAhgnECoKKAGC48BcLLvR8onralE3wbuK3eD22OsCchZFBwCZB5pmj89jVfIEQ/yYJuD9zQxxmFGjchMAAIUQPPOKnTs6Onr27Nn1zeUXX3xhs+dwuQKAlJIxfYuWoiJgvcGIkS1UJAUSJGvy65yrq8XRIXpXwcCrXj79NdoQ55xTKm3bqqBz7vjwZLVaOU/eM6I6T1asxMw5Q05Gn4HOgcHOudja9svlgfeVNf92LlRVM5mAJkQOcKLAnTzWYRy+z/Y+G9XdkBINgX3ziww2IIswjhcpI98oFA4eiXxdl5IBoJRkEHdKSbX4EZqq6/r00bPtdt00TQi+DnWWDAJVUzlyRYsW3XZbRnbBaVEBQcWY+pKlSAZF5zn4ytoTKZIUKKDe1XXTgK9m1S0CA4OyACAIgSMQoKqGYdILAMKQHkywC2TQZPbtguYAY9aqBeRkIF231AdF1THrCwmQ6mahVeWrhlG7rouxu7l4vQ1e0YPz7EJJmRi884vVynvP5FUKqoeCUFAga87gF1StOATnggsVhwW6ql4dGsH6eryto9MnQD40B+zqqQXZZPr8WNaJtf2ZFNlkSdBY9ms4GQCcnZ1NN2Bx/K6L7WDaxkurLnl9BQOzem++gc27eVGeeVzMeHV1ZVEvkWxNiQGg71u820xdR3BrZ/9NgCWMvdSmkHQIoWmazWZDI5GhndD+vlwuP/zww7/5m795+vSpRQ/HqJNM3vxk/NEP2BfvyLuaej/w+N02D7v9XnWXzHTryWbB6B0WNF0IzRMty4PVs/feOzk9ffz4cdu27XpjOGspOfWxi33f99u+2263Ni+M6C7mHoA4sBWmVFWFyI5YEVIf+xQJMNSVGWlapKiAKDkOzlvKRFFl9kSwXB6cnh6fnJw9fnx+dvaoaaqqaoBUFMVwDuRQeSUFINsGFQkVAUGyCAopCSopCppiQEIeqjz11hAiEahpEkYm0KKKkAXJKSIqAiEAETN5YzIQ5z0IKhQE9oFVsOu668vL9Xq9Wbeb7c36ZrvZ3rTbvu0211frlPuSldhiDgJKSOo4OE+ELpcY+xxLREEldS5UlRkuCECqxQzB5XLZLKq6WqwOFiqIpF1rZTrsPB2sjpCU0AFK36Xlcnl8fNI0SyIHgCqgYg8yTRidzQKAb0lUuDUhx42GzDpAMO5sZDe07TZMBNDyTMEqQhyjiKRUchbnxDlTFGVKBjDzDhFVmQeOLZzsP1NEOWcpwCxEwixEDoFVEIHNYBIFIvLMRM77KoRQhWZwiobExtH0+7bnvbPQmCcyASskGvYREdEC3ntrnexLQIXYxK7rgu9a1+ccDWUgckSw2bR2ehEphKUgkSJqVVVIqqJIQyaI44A15iSiKsXgSxkTxgjJIYy5mUhWFwIgVdUQgVXrVVUz5sjO0QQGogEiuf3e58YH8dzc/7FRwFHR70qEAGAeAjWFnnNxjlW1TI1rj46IyCo3cx9lCMnrQNs97D6yWNQIkFJvMWVVdc4dHp2WUn71yadjGD54X4kIAgFASgUAYsxd10mBlJIj3zSN88SMbdsCyMHh0jnrDJ0shoU4NC+uqqpPUSRbQj0z24ZqUAfM6n1oJDHXWTr5j45BmOKyfUDN0CEGBUu7FM1qrJO7ICM6H5gEiFxJgKQl2WguCY2WCRA1Z3RucaxucWC1llVoconmgaugDwyCvDwgJUFhYPAE5JeSNBbRLAWAwZMHJhAtKkScYlFVJY/AoFLKkGusZI0uh44fBITqCqAqqCigKoi9eksQGecSKYyg+qTqTPsDTImViKBaQKaJT2o95swgJ4eIVc1AsHAh5Prk5CR2fUm9iEjJpRQrH/G+skzbFHPf911MMcaYs/dV1YQ6NIOuIXIukGMF9N6Td5MJuDg4VmLvFsR+ovC4g/99dwhwjq/fQolGuWNbGGinQzYejmFWByO9i3MuhLppGsMVfv3rXxv+Y8l8Bs71fW9caIhUSra1vF5vXr588Z/+039++fLF55//6Z//+X98+eVXr169NHYMu6iIzKzA2QQeZQLteGyCaaFPa1Z+eHj49OnTCWKv69qOPzs/+eSTj/7Df/gPv//9758+fWotj1XVmF/uXOXt4/mu8j1QvXc6ftKZ04sepsfwHASWYD1KjGn6rhEGTWeCkfbCFsbQC0GUnDs4ODg4PDw6PMSxlwwUzSIyFpsPVHYla5EkgxEDQM7RyHfoAMARFatzKMURuRAGl041j20uPDMQIQ5ZdGZD2Gy0LpREuwp64mA7kqgiilq6CxjAg1IysWcUFWRSUGKUyfACNLxwcLlVEQAliyWlk/VSAlUFEZVSJlcTAZCUkJCQfEXMoCiSVY2TF5Hz46fvnaQERbJKiSlJsUITKJKkkAI6dnYWHVPvmBgwSbHA8TQZRrzKtndAhXFYHLNvmipnIYIYs2oZx7yaMKRS1AXuUlwulzBspuy9Z3ZgNhvA/UDwD1kIwztCJBdqH+pS1/Uixq5PMVr1oRaQYsUipmpGl2ygo4sx9rEldM4Fx8E5V7ICFhW02JFoLllLHhLGrF6qZC1UENH7yjlFJEBk5hCMBGrJ3oNMGW6oOA7yFA+/J9PIT7/M1wsM8OeQZGrso8zg2BNbWacwuqrKq9WhZQuUWY91ImrbFm6v4skWsmCU/TQq6KFUQ4vdjnPBKKDBUtfGBuV2qmnaTPrQ0NYR/xv03cCGPXvet7/cncM8B0J/iEzOt8waRhGRFiBC69tTSgnBp5S9d8ZcJSLErCLG8Y2IxGyrNOdcSkJERrCcCQv5EwMg6lhdSESELiVLyRTnnKk+KUrMUpSc06IxRgTebrfmhThHgBJjLCU5R4ADg9oAPCAP8azgbKSmDHpmNkQnhDC3bWGYfyjFpuOOIM2i8j8gJjwbZAQELOM1YRcTFqtyt7oZywQiIkeIxCAZmDX3yE5jh0QlZwJE70pKHIKluNqUJiJg4NCAJMiaNZdYQhMQGEgha4HC6BQFir0HGIIaDER+wEFHSlgYspoGP1ItcOmI2TETWntFxBHEEYWhnhFQzW+amYAIQ8yXcGffAQwT3/4giKiSh49VRQuquUYEKCAKWoYXpwAg2secM1pSjtnEatsmARMAlCw5Z5vURUQVXWDPwZLlgYnQDVwJRIr8zUf/+x/hTe9lL99Zzv75/2q/qCrNg3qG4CqgbWiIEBMQSR/JeH+YoQiMnI0At1BEM9SLFivHmOBYAAMnVYsY/QbwWPEmqqBD2BYGpA1EgAhErFQu9725Gbd2KUS1uL+3hH77EFWtrktmcRUdt3sCUIIBXbEjp99FFEBNw4yBcVAVHNGY+XnsGJHC7AB0+q6kbMFQtJYPZVAdloFnuSYDGd1kgtzGPCbfDIl29E4AI4oJRMSOVAA9QxZgLDErCJNDRyVmQGUyChEEVAEwKlNEJHYwhj5Hm2YODpsJ8vD+fgf8m8TeFQjkXDQXRGT2yGCas6iUksrQxLaUYoZuLCN3JvEwT3LObbtJKXVdC4B1XVVVvVwubGxVoRRTqlKKlFIQcaxu8cyGFxoLvHHamOkTnHPeVUhkD6qjV4SIRBM+8EaZPKjp2UWH+WGIw7BqcAAgch+HfQEEyIG1nRwp3+dpppbqOnsRgzjnbC5N842IidCefZqBtrYGHwzu3iSA4ZED2DQZhQCAgCBSwOxLC5S9IfQxAsR37vONKOCbrMi3exX3RwERAXft0offERBJxlR0GBvbT/EmdlOzdkJAo/HJOYpIIAc6BI9SSlVogNB7D8yQrYleQURCduYRIqLjChGIRcS5UEoxokvnnNEOWZyWORGyIROmpAAZpFgmStM0hOyCA2SQDOQAxtwU80HHDgjvCgB8d0HjUwIAmHBW02U2vICIIiRQBhSNxigJkDFSAwVDgUoprBxzajynoqlkz1amhALAyIooLFKok5bUOeeQSKAgADAjgFCxjkwwzVdjP5IiohnInH5TxmZdSSlc1UCKwFmL5pIlqWKBcrA4kAG7K2ShHiVAyWNuE4FaP0ca2mrfGeRxHBQRGVRHhJCHmpxcLKceUBhQUAgdkMNF8DFpSZZMM3TmGTo2IiABF6TgicxLI++GfFux3lQIY46SgnE47mUvf1bxzoqThpUydJ0HHR2h8TiRVLL2pe9755zl8HnngS2FXKGImBNoqkTRkTrwgGhODoBdQcDMKWJi3CV1jFvamPlCoADW8LRoKZkEACQl2z7tIsyMQ94eOeaMY1WHFbUoAAEqsVUEG0xjdcGDth0qr2Fm2wEAObfD100/IQ5Ay0PQO6J18QYApJx7q9slGhRoQAYCQFZSREcIFg8hc4wtfKwkIIQ86C5SUCYW01qAjJAJiNlgjIGvjtG27QKWtSI2zth1XQihbVvvPVcOFC05yWBhER20uyqCisibcgHfvo/PYwvj30EVwQCFnM0yM/AKyFmaHgw4fimlMA1WplUEgQUZeLCKcs5dt1VF79naN1jSsPV0thGwhKuhaAyM5JlhoFL3ortsK8SBC2L35t9d5rGX6bdxjAb3xnLyAJnIIVlzoekQYu+ZA0CRArlESwA4OTnfJTIJAooKwhyeHHdJtPV1B3obHDAsUsKAf+s8Z1SHLFgaVtaII6KVdI/3/R1HAGYT40dDASeZppT9wshmqsMw+uO9IuqYBwAjdT6N7QRUVaGIiHPEzulQCCzOrEREHZmLmqYBa7GSs9GLmznMw2pnIkIe0SkRldmSQLnFFTSySNwaIyutmGVvwOzF3PsJMiPHmQ/0Q8YBDp+8i8htOBHxVvKDFhHNs9FW0sH/nVKybL4UNUp9Eiu2B7Vwhp3fXA0du/fQQGI+BjFmOlSH1lS2gGEK4tuqNjt+p2UIAcByegoUFMyaVVCgeA6KgsiKSkAFiikIHa1qVEBka6gJt6l0ZgOq5sPtBkQL6oiHDGBjQQVFIRju7daA3vaaxTIu0R7RuDpBdADqmfyUiCPj+1WE1+//797pne5lL99bHn/xf7NfDFi6v+FPgeAhSjCWstl6dxQGDYIwFHMwDxghjjvTHD5RnW9C01Y0BbYsljcGvEZQQFA0W64bKCkU2zgRWKHYZknoiIEsZcLwPFGZjlYYQr8IA0EM4ARpPCj3jBtV1QETHQ1N+wAALCtmCi7ZwTIAFkjAyGBZiCAoUAg4SwJBcujICxT7u0VIzAQkYDteoRB5tYQZFEKHbNGhMgdN5qq1lF0+P85Ex/GfQ1DM/F32l7vQzMOCVr6pqpaHxbsYjH0+KEhRBRQc6w5Eh9QOg1QspSrnnHM0c9+2+JFDCm22jDNngkvNDx/K2pgN+hrxLZ1MtMEkG3PvFXGkGXhH+GU+RW7DobrbR0RvGXCIE/QjY8mIe0NZkkyMp0Po6S7Cd2cqZmvpCEw2QyZT0ozLez8tCmgA4xCYmj3XdxmMH98EvCOSb027Hdw6AuMGAk+2gox9YABAwTrhwti9FD0zs4Vcx9MOxOs4EorqUFmP1oKamJnYm92t1hN6NzDjsz9YrXEruxjvfKTz7KvZp7r7223T4kcyAe8r+Vv5r0O8Mu3C8ZZgoYSkI4ZsfqdOoPGYeQNAGFMpoAyIjhkgq5KauoYCaopccymGGSCY4c7MRIizgSxl7J0At9Ia9M6wmBs7qgClXUKH2a1Fi6KMuU0MAAwMbzAB4Z4VqIOLZF2rd+0gx1xDGrxPRUW1zQXGZHPjfxZFw1MnFVxKylmKqiNCZkQEQsRdnu2kvAnAKeBDr3g+PeZe01u89jsf3Z1gs61LVee9OKfYwf1vTWJZEJOLPOmp6Z93btiaEd+R6dOp5dH8bmeDf+vvOML/81vL2VyIu3drpcGllNVqZTmCquq9n1StjomGdvKp08nPXybtN3PhcExXv5vrKWPp4u67CADAd1XVuCTH9bjzbAdh84101oQAmEaeRQCDt8eUIVRA2hXcTC7ffMLcKgbSXadUALBy72k7tLQqCwRZJXtdefsIZpMQZmtk/hSIWHbxkFs/58cP9pyIiNAABxq11k4nS853NmYcUhV5MjRlJhNdzpTgOJxn1kpnfic4ktpO4zOObXnw6WRGlj6NgInlgenIPmjq96FK2LftL282AQeoRFXNvODpTLsvC5gJCEAwwCjDNJi16DXsajKShmCnrcfBhNqZvyLGmg4ydES2ADRr0Zn9ZEU/qGpVK3BrLt8G9L6jvNEEVABVQBl2kJ3WGgNEMHslhp0/JNaa6MH3CPdmrKrGLPeV9jg+O/Dy1j1Pindme3x3E/Cn1Y+IOBD6mAob72w0TUARyA0N/sxpAACFgXvZDLhJ1xAhEo2cyTasQx9AUVFCcgHAYu0EQCPTozhTYNYEhglhQP2HrAwcwvHDTY8zUnW81eGIYYMZS1UQdHyFI6J8+1VPo2Bqek4E/aOMrWW47JYQTKpEiZCsRgQILLQKINaACqzeVoc4y6DszM9TUGIpRVRZABlomJ2QRC1agkrgiFSRgUdNp2Nd7i6tiEkBUHTm7EopFisa0vtw9C4RB3IQHaihBsdzDHrvaoHviNz+81gcthtnhWLWIzKhFhsvw0TH7/B4CQFLMAfCaaGCApHooKit3lgVgRwhAOCQhIKoArJLTxlfxJCHOL2yb1mSbzngtoE1yC1dMM3A23+cEkeGdEvZ7azWzWnUNoCoE0g/c03tQtPfDYeAEO7G1Aw/nbz5qZnw/CH0liAAOEcpJaMPFBGzLEMI3g8cOpM9Z3dppOVGCTbeDMKs+HduP33rgP+sBGeZMHD3EXb2xKzD0DD/VW85hjvFY/9EAIAu9kNClSUFqlqJg+ZcLHmCGR2TkqoC4txltZelQAqFEBFnFCSIoipi+XOAiISkQ5cCBEAYW+dZVAERrefeZAmFEDzv0m/GLdZ+7BzGeV0FznZ+Mb0BMOlomIUJ7Z+IoFJU1BYwWuI80aBYEECt5OKOKWZgzzxafKsXoj0Ojw1qBxvILg6KUxbm1BxMRYe3oaqDWzvEnXavbPy+DLaqvSwR08qKljJmeyEaTooI/CCGcX+CPXDUPUG0etJd4eG989rbLwCgZiUDIDHo0GB9XIGWiu4sbWDcp3bXmQYbAIzLVlURhyIhRUagwbI1giMEO8uY5IAzNfXOxt93Ggilcb8YptxkfNiF8Za6f+gc5sLNR37G1rS7EAw7h/e7Hscw84LuXGH3KnFuUQw21Y5GwA6ZjfP91/nTmoBmHd+5exlb6cEMXdDRAzbNPpYxDpxhzgXVguNyFRHbk6fvgjUHHOxFBAAkB6NjN/3UMUBp4LM53EQjFnQbqxhNvZ1qfnD3vffL23yvH2NI7Vp3r3Hn3ojIkwNC82Z0cJ10BP/GO1XIIkaRMHAKAgCAJWggMpM1cYRcCjMDIRMokcNbzzlZVtMOZarPdIAqi2QtKpB1wthmJoKOfjYKCNxyf3HMbx+AQAWFN0JlVgd+G9K1RHUjF2REQN0Ra5mxYkOBQxccUgBELlIABgdGBVVlwhuImD3fec2Cwz92YRQAAAG3Sy24/R7fbYbMNcIEvYzjfFcAYKpBNpn4nLfbbnwKYkbbenVmE9+/VbxP9nn7QSYOPx0rfBFtj3fzw6ZfRgEAa0kygBkGF039RUZ+6WGjhVGfGLXYnQc0ubNm7yufn61Mxs0b4ASaDhtTTXD+rd2Bb2hwN1drZq+MvQeyBd12Bug9xBeGkgtL1bp7zvk9T8OOo98OopZQ74h05IGbEMGqqpzBjSJzt+OWmrPnvwNe3ta6c41xZ0in36e1MXnsgytoGI+VnY1arKhaYNvMkcnym05onY3mVxnm9EOaaf6a3m6HTTuLBcd012ljkKGS5vYkB8TvsuOovlFz3rth+499bfz55q9Ojzaqf8Mj5gGQnU1z+y/D1ryLGtkozgp471xIFXbv8js/3Rv1wHf0EqfpN1kUsxO+CQK8df5xSuP8n/ePmf0+t//umBnf+irnpdG37c97R/50uYDj5e9uGPMHm/v3pWjOuaoqRCSCnLNxPThHquq8BexghIgGdV8kAQChm+kdFREfattDAIDJ49jA3hILDAUcTUDTWbeeYgpujCGqu09x/wHtv5M3DJPPgAIz0MmOnZ/snYa3qMhM5U1Tz3oBzrfAIdF4ssxUYMiitvxWAUSQoaeh2T3oQBWsEzwAGGQgAlPX18kUBhhdbrOghmQJBAAGQBxUmHFMIeLQI1sVkU2t6mzoBGdAN01rRGUHHE8d9IZP2TIv55MbAO+FhnVgCrQTlnGsxkGzZxiJtmX3Lm6dZpqxBVREyDHT8AgyfkRTpeTMLUSQyt2LZdp7HLMdvsvGALfX/IPq7M62PbeEYFxr9gZmr28X0bPqe+K7Ls0UlB+Hbvi0SBn18HhXAxS425LnSt/mxp1HuKMKyti/2KqIjFPDgKKBpVakbVujbYfRrsUZKnPnwe8Yrz9n0Rmd4RuPGX4qAAjsYguzJ3ygr6RJyXmMLQ38MlNAE6c8HBnij8w8ELLAfFIBAPAEi8z0AMzm5B2TiABxBkLbM6oqyq2ApowsQuS/BZW4r6jvXPf+MTD4qKo6jM+dmzQcdJwzADAEKsW8zXs7qKraDjLXhNMlpvuZL49bI6bzVbZzjea/vCkQPLlVo96ACTd8+7jducqbrJadewEA8/DVzATU2ceTXkIcC6LBkoR2SPbt+7+F1sOA68HcXTSFPHSElrE1wPCt+97B0Pp2mlpvf/A7cgtEu43Ijnd3a4JZFOWOq4mI9LCaH3aEuxcdZ8udlwhqhT4P4AXfukEggtpWC3ctOryN6N/59KdCAe9rBBgnxPSRDB2ph7li1aWTQtEpP2zG5UOAYyobTB8hIuGui6WpNphtzHbMFFwePcEhq8z+qXJrVk23+gC15pCH/C2PP92ene6BifDuoghF9NYYjjdtRKhEZKHHsQDEkqftpnko3Js9JDCAohYooAjKioQAjIjG2jAcOM8Smx7Q/suwC8wPZ7UTM4MWVVE1vE+JzcYkmA2GDjcPwDy35wYzd6qDgsHI/ZbxGZPiZ3+iKVUFrJhxdreqOnRzHvSKPRqCUZHvgJlhjTJAHsnMZIaCTG8ER00IY/j57h2+dRp8q8my07ZvGoHZ4to947i9zZNLJplhlg/7b3d2l/k/1Tz9mT1n7tb8gPHTW8bl/N7sj9bOZEr8uGMi231aIwGz/6avT1Df3P77VnPq5yy338K4SYwjf2uuDnUTs6Pf8NRTbp8OLO3IxEw8VRPPcVwiulMlhQh3Tjy3fqYJP360+znX57DbMkeTQnaTx+bhm0zAN73MO/p5uvRc445uL+5U2tBtZEgNGe4QAXXIi0Ywvpmd/Te5dnbDpeymHI6Y9FuskAknVX1Yj82/aG9h/tGtIZhy9YYbVR3RyrfL/MbeaCqNtgiYxtXBBbwVqx7X8QOmyWDd0Ei1MWZYTRu66dsxX1rH+Xv7PLsnnQ6bxuDePNz59m95ru8hOlsDc90FDyrqN1x2t9Pd8pd2WBgi3pndt0zDu9e/dc7vIff1w09SDjIfnTu6/s4dmE09qWsRRUJVYDLwKRKRczTdJM1Wj8iA4c3NLFsOc28JYIzxDXp05kTo7og30Cftjv3Ozz7/4o+MAipCgTL7Ak0qSkoBQkaa3++OqGaXHKc48z+MhlUHP3iACE33DN7XbMxmzzX8nMZsMDpl2AqGhSpDyJ5hbFuHAMZGrjDfYuanl7mBONraOH+E+cGjgtrd2+x3mnlgs5sdaySHzMHhjcwvCnd9GJnm2HQWW8V2AAJmC2TcVsRkmCjcOiHc/ucdH+ktKuzObnrn73dO9eAanD8pjiOn88g4jUjTvbPdN+zeYI/ec2Fl/oB3beKJD2KO503Byvn+qqoWRrRAAdwzc+888u2n/guQaSTnBtMOH9ihL6CqMmiVu2rL3Rv/6SvTL/MXZwVQwzkLwBiTsVSZCQXcvWTLzr2l5R7WEmYz0UOfigjDWPdl5qAOj42O3olCFe9ddLqr+e+zLwz6wgio5gQOg52Dt071JuU/GSUGQ5olKqITt8x0abx/D9NLwzv70Q5fHTu93jZjp6vPlPPwl8m2/WEy0CyPbLMwzpy5NXxn0HdzdXyKaQKPQWq7ZxERnpdnzakbZEz7BhiKFIczzC91180Ye8UPcCUivmu2veI9zGx4OLr3oPbxLrA2HPcdjO8Hrnt7kuxW+Wzz/u7nGQZ+2Njsm3drD3A2qnP5ySuC8TYZ96SXbwPCkwk4FCqMu6YQEcCOONr2Y1AcUwNHKs7RlQQAJBqmxm5d0dwGtxv5jvc/nOaezab6Ru1w99Af1QSUIdlHFYykwJQ4zP1q3OkNmqYI3rYCAXEiQR4G3z4syjyMMogC4XR++4td0YZSAUY2MjModFZFYO9jTNlEqz5BRLfz7WbOrYF0eG84dlVODw2U7KKQD7zRuQlIO2d2+PmQLz4p7Gk0Bx4yxSHZb4gNDVmWNKt3Zhy6kNwy0e5syW8Cab7VUnnA4X7IZLy/0O5cd/JscWzgu4uP22ufGRZGb3XvDKqqTGO/E7h/A7cQuNGnMLkTBrr1LPPz30njm570wXG4MxR/ccbfJHMrf3xMM9cAbi8NHZpng6HkCsVIKN4UCH4jJjpzYwazb9h6HTyYWDhGS+4YLeOZJsht+MtuRxv8rlvPMBIejw+qAPQ2Fv37r5TecMADoJLO9oQZhfM0tnPw8u4ZHrqTuZE2KTGaBcqH889vxP4hs7uSQQfPNThYB2ScDFVTLfSAjhvPM72Et9zzm1zEOwcN5N5jRfCtO9eHTKxpus5MwB3N6j3rEABg4Lebnf3Bcb9lEinMHPUhUD6mZN/b39/27HORHX/DeOQdE3D6ok7TdPjXA3PsvujtA+b/nL+B8dPbiWS7jyaI6i3T0ra0+0bt8EV92Dj+UUzAOw8HMzcH9A0LevZKbvHqzQ9/Q+BvIA1+2x294Wlnd/tTiQ6mxk93fhEQArrHQTT7y1v96Ic+u/vudobSt/18SN7gbcyW1gN3hTAaW2+8c72/ZqabxgcIYt4uw/pSnU3XIWp8+znl1jPbK57zMw33dv/ypj/4RywD/wnkDkPp/WX1wyezjdrOv7/1959ysfx1yywla64JfojMaz1+HD359rMMfUT+jFPgXS/1w4fhlp3wYzzpg87rjypvNqTu6ec/w7t7l1fwk98N/kjr4seSH25v/JQVwQYpA711C5R7P791vzTn62e7rf7ks5C+w8/vKHcX8Iy/ZuaBvP0n3TMNRcGY9nYqfk7U8qDohCjevqXJa3+7vKv9Bw8Dh+Pjy9CBeTzOnPrxjhTG0hGZ7vghYEr/DNr6h8lPFAGQ7zwNf97D8/OW2z7V8PNNGMDPU/Te6v6ZL5h/cfkXtP/gR/ML3kHe8YpvxiX+auWHPu9Pzptq1Trjv+5vDG81C96gGn7xKoPe+s83Dtbt1aTTh7cON1vsOwuOMWALDO9+2h9v/bSw0jvmakx2GADgwzD4jzYFdlD/7eTQ+QXo/p/uyV/UNnxLzLO6df/vpIOHKM+bvzV38/T2H7+j/Gx9v738Jcif0Yi5f6n7+nYve/mXlb8Y6vy9/ExlShfSOz/nmQy3Uux+TjJmK46FM3eQywd+/kvf8c9bvsfw/MWay3vZy1728hcuP2Uu4ANlEHN5OO9kzgzy9ujelKX5ne/zlyB336biGyqb7h0/Jda+0/XwAdDwLTyZ756L81APjN2nP9gis2KIb8t6lJ0J+IYrzokJZkII7mcPXP1lGWE/88Hcyy9avjvON/Qt3/uUe/kXlT0K+Fcuby+w+PPLu5bE3rX5HuJS+VHuB8eT30UzH8pY2stefmHy3fM7f9Hyc9O3e9nL2+WnzwUc2OIMI5mz1Mz++4Y183ZE8FaJ9jvIT415/LSK8nZF0ryu/v5ziVpm3ndD3obx/B6m1e4b3+HZ8eEOVm9it39zcRq+7dPvJpabuEtXnfGS3B6HidZE3oQ6j4x3d97Cu8Oe/wJib+1N6+KHz+d7Z/7euZI/3yKwn4v8CHlmD7+d7/nK/gKm/1vle2TCfld9+z2V10+9BN71Rb/r/fxl778/v5jJD33en7hH8E969kF+fglmPxvB79g26AddY/b7d7jYmw55k+mJ9wDCb6WA+uHy5pPTW6zAvfzkYkQ8e/lzyzsxNvxyZb8V7eUvTvaB4L92wTnr+reL/hAVPzOcbtttb6iunX/1O7N6vp349/uaht/xqeekrpM8UDA83c73upl/Efmxtvb7PsHbUca9/MvK29kZ929tL3v5a5af1gT8s3hFe78L4I3UxPA2NvEf5bpvKo94w/F/4YQINJBF35K98//nkj0E+G3yY7lGeouN6dYn73ZDP7H++anlXcvj3jXKsZe9/MvKnwMFJIX7GMOsj9gPrAj+pckbBuUBRjerBTb+v2/HAr83Z9WDQMFYtXH3wzfewZte5737+TO99wdt26GKb/YQ+CAuOJzix7+rH0G+SzjvHaP77yp7S+4HyxtNve95vhkWOLydu9nbe/ku8nZMdS57jsC9/BzkJzcB8RY93F7+/PLD20Z9H3nze/956bx3S8pWvDueD1jek+zn/F72spe97OXnK38GFJDe8PtMZq7QrSO+QxeQn1sF/k/t1T3UAMqsEBsIvv3RAPkM6NX9bw3nnP/9XQf0TZDOG+zOdw1I3ZsD9wNUtzGrH4xbvHVK3et09y2gGv6F4Sg/fDm9aQHcH4d9ntlPIPTwfPtuammOYfEbjni3t/bOPKA/sT5/V/38/QK4b8cC58/4rs/7c0MN370h4bvpQ9Sfl5b467M39uUgf93yLwMBvkXe1F/jXWuXb/FF3zrPTyx329r/7EZ4L3v5CUXpL7j/4V72spfb8tMHgh9KBJzJw90sZt990znt4O9xRz83HqN3l7vUGPeBqGlcbo3g6Jvew/9+gGsz8hR+V9NL3+hVf/s9vLFn9PwvfwYvbboPnFe8zuXnN2e+Xf787u1fFj7685KfsrzgLWfWeyj4X5y8K4r5rqjV7Hc7w7dgfj83XfFz2x//oifb95A/9/P+lCbgYKb81FTJPzts9ieXd8qm/yv12t+8Bf7MIiV72ctfj+yL3/eyl78q+VF6BO9lL3/dMu8YvJe97GUve9nLX4P80lDWvezle8ibONL2spe97GUve/lLlb0JuJe97GUve9nLXvbyi5O9CbiXvexlL3vZy1728ouTvQm4l73sZS972cte9vKLk70JuJe97GUve9nLXvbyi5O9CbiXvexlL3vZy1728ouTvQm4l73sZS972cte9vKLk70JuJe97GUve9nLXvbyi5O9CbiXvexlL3vZy1728ouTvQm4l73sZS972cte9vKLE1Td9zzYy172spe97GUve/llyR4F3Mte9rKXvexlL3v5xcneBNzLXvayl73sZS97+cXJ3gTcy172spe97GUve/nFyf8fn17HTtknrE8AAAAASUVORK5CYII=",
+ "text/plain": [
+ ""
+ ]
+ },
+ "execution_count": 135,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "Image.fromarray(annotated_frame)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 136,
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": "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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "execution_count": 136,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "Image.fromarray(image_mask)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 137,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# image_source"
+ ]
+ },
+ {
+ "attachments": {},
+ "cell_type": "markdown",
+ "metadata": {},
+ "source": [
+ "# Image Inpainting"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 19,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "image_source = Image.fromarray(image_source)\n",
+ "annotated_frame = Image.fromarray(annotated_frame)\n",
+ "image_mask = Image.fromarray(image_mask)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 20,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "image_source_for_inpaint = image_source.resize((512, 512))\n",
+ "image_mask_for_inpaint = image_mask.resize((512, 512))"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 44,
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stderr",
+ "output_type": "stream",
+ "text": [
+ "100%|██████████| 50/50 [00:02<00:00, 22.20it/s]\n"
+ ]
+ }
+ ],
+ "source": [
+ "prompt = \"a cute dinosaur\"\n",
+ "#image and mask_image should be PIL images.\n",
+ "#The mask structure is white for inpainting and black for keeping as is\n",
+ "image_inpainting = pipe(prompt=prompt, image=image_source_for_inpaint, mask_image=image_mask_for_inpaint).images[0]"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 45,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "image_inpainting = image_inpainting.resize((image_source.size[0], image_source.size[1]))"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 46,
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "execution_count": 46,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "image_inpainting"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "metadata": {},
+ "outputs": [],
+ "source": []
+ }
+ ],
+ "metadata": {
+ "kernelspec": {
+ "display_name": "Python 3",
+ "language": "python",
+ "name": "python3"
+ },
+ "language_info": {
+ "codemirror_mode": {
+ "name": "ipython",
+ "version": 3
+ },
+ "file_extension": ".py",
+ "mimetype": "text/x-python",
+ "name": "python",
+ "nbconvert_exporter": "python",
+ "pygments_lexer": "ipython3",
+ "version": "3.7.12"
+ },
+ "orig_nbformat": 4
+ },
+ "nbformat": 4,
+ "nbformat_minor": 2
+}
diff --git a/GroundingDINO/demo/inference_on_a_image.py b/GroundingDINO/demo/inference_on_a_image.py
new file mode 100644
index 0000000000000000000000000000000000000000..63f09bd18c87d5e307e8139712fc79f7d1f730c9
--- /dev/null
+++ b/GroundingDINO/demo/inference_on_a_image.py
@@ -0,0 +1,214 @@
+import argparse
+import os
+import sys
+
+import numpy as np
+import torch
+from PIL import Image, ImageDraw, ImageFont
+
+import groundingdino.datasets.transforms as T
+from groundingdino.models import build_model
+from groundingdino.util import box_ops
+from groundingdino.util.slconfig import SLConfig
+from groundingdino.util.utils import clean_state_dict, get_phrases_from_posmap
+from groundingdino.util.vl_utils import create_positive_map_from_span
+
+
+def plot_boxes_to_image(image_pil, tgt):
+ H, W = tgt["size"]
+ boxes = tgt["boxes"]
+ labels = tgt["labels"]
+ assert len(boxes) == len(labels), "boxes and labels must have same length"
+
+ draw = ImageDraw.Draw(image_pil)
+ mask = Image.new("L", image_pil.size, 0)
+ mask_draw = ImageDraw.Draw(mask)
+
+ # draw boxes and masks
+ for box, label in zip(boxes, labels):
+ # from 0..1 to 0..W, 0..H
+ box = box * torch.Tensor([W, H, W, H])
+ # from xywh to xyxy
+ box[:2] -= box[2:] / 2
+ box[2:] += box[:2]
+ # random color
+ color = tuple(np.random.randint(0, 255, size=3).tolist())
+ # draw
+ x0, y0, x1, y1 = box
+ x0, y0, x1, y1 = int(x0), int(y0), int(x1), int(y1)
+
+ draw.rectangle([x0, y0, x1, y1], outline=color, width=6)
+ # draw.text((x0, y0), str(label), fill=color)
+
+ font = ImageFont.load_default()
+ if hasattr(font, "getbbox"):
+ bbox = draw.textbbox((x0, y0), str(label), font)
+ else:
+ w, h = draw.textsize(str(label), font)
+ bbox = (x0, y0, w + x0, y0 + h)
+ # bbox = draw.textbbox((x0, y0), str(label))
+ draw.rectangle(bbox, fill=color)
+ draw.text((x0, y0), str(label), fill="white")
+
+ mask_draw.rectangle([x0, y0, x1, y1], fill=255, width=6)
+
+ return image_pil, mask
+
+
+def load_image(image_path):
+ # load image
+ image_pil = Image.open(image_path).convert("RGB") # load image
+
+ transform = T.Compose(
+ [
+ T.RandomResize([800], max_size=1333),
+ T.ToTensor(),
+ T.Normalize([0.485, 0.456, 0.406], [0.229, 0.224, 0.225]),
+ ]
+ )
+ image, _ = transform(image_pil, None) # 3, h, w
+ return image_pil, image
+
+
+def load_model(model_config_path, model_checkpoint_path, cpu_only=False):
+ args = SLConfig.fromfile(model_config_path)
+ args.device = "cuda" if not cpu_only else "cpu"
+ model = build_model(args)
+ checkpoint = torch.load(model_checkpoint_path, map_location="cpu")
+ load_res = model.load_state_dict(clean_state_dict(checkpoint["model"]), strict=False)
+ print(load_res)
+ _ = model.eval()
+ return model
+
+
+def get_grounding_output(model, image, caption, box_threshold, text_threshold=None, with_logits=True, cpu_only=False, token_spans=None):
+ assert text_threshold is not None or token_spans is not None, "text_threshould and token_spans should not be None at the same time!"
+ caption = caption.lower()
+ caption = caption.strip()
+ if not caption.endswith("."):
+ caption = caption + "."
+ device = "cuda" if not cpu_only else "cpu"
+ model = model.to(device)
+ image = image.to(device)
+ with torch.no_grad():
+ outputs = model(image[None], captions=[caption])
+ logits = outputs["pred_logits"].sigmoid()[0] # (nq, 256)
+ boxes = outputs["pred_boxes"][0] # (nq, 4)
+
+ # filter output
+ if token_spans is None:
+ logits_filt = logits.cpu().clone()
+ boxes_filt = boxes.cpu().clone()
+ filt_mask = logits_filt.max(dim=1)[0] > box_threshold
+ logits_filt = logits_filt[filt_mask] # num_filt, 256
+ boxes_filt = boxes_filt[filt_mask] # num_filt, 4
+
+ # get phrase
+ tokenlizer = model.tokenizer
+ tokenized = tokenlizer(caption)
+ # build pred
+ pred_phrases = []
+ for logit, box in zip(logits_filt, boxes_filt):
+ pred_phrase = get_phrases_from_posmap(logit > text_threshold, tokenized, tokenlizer)
+ if with_logits:
+ pred_phrases.append(pred_phrase + f"({str(logit.max().item())[:4]})")
+ else:
+ pred_phrases.append(pred_phrase)
+ else:
+ # given-phrase mode
+ positive_maps = create_positive_map_from_span(
+ model.tokenizer(text_prompt),
+ token_span=token_spans
+ ).to(image.device) # n_phrase, 256
+
+ logits_for_phrases = positive_maps @ logits.T # n_phrase, nq
+ all_logits = []
+ all_phrases = []
+ all_boxes = []
+ for (token_span, logit_phr) in zip(token_spans, logits_for_phrases):
+ # get phrase
+ phrase = ' '.join([caption[_s:_e] for (_s, _e) in token_span])
+ # get mask
+ filt_mask = logit_phr > box_threshold
+ # filt box
+ all_boxes.append(boxes[filt_mask])
+ # filt logits
+ all_logits.append(logit_phr[filt_mask])
+ if with_logits:
+ logit_phr_num = logit_phr[filt_mask]
+ all_phrases.extend([phrase + f"({str(logit.item())[:4]})" for logit in logit_phr_num])
+ else:
+ all_phrases.extend([phrase for _ in range(len(filt_mask))])
+ boxes_filt = torch.cat(all_boxes, dim=0).cpu()
+ pred_phrases = all_phrases
+
+
+ return boxes_filt, pred_phrases
+
+
+if __name__ == "__main__":
+
+ parser = argparse.ArgumentParser("Grounding DINO example", add_help=True)
+ parser.add_argument("--config_file", "-c", type=str, required=True, help="path to config file")
+ parser.add_argument(
+ "--checkpoint_path", "-p", type=str, required=True, help="path to checkpoint file"
+ )
+ parser.add_argument("--image_path", "-i", type=str, required=True, help="path to image file")
+ parser.add_argument("--text_prompt", "-t", type=str, required=True, help="text prompt")
+ parser.add_argument(
+ "--output_dir", "-o", type=str, default="outputs", required=True, help="output directory"
+ )
+
+ parser.add_argument("--box_threshold", type=float, default=0.3, help="box threshold")
+ parser.add_argument("--text_threshold", type=float, default=0.25, help="text threshold")
+ parser.add_argument("--token_spans", type=str, default=None, help=
+ "The positions of start and end positions of phrases of interest. \
+ For example, a caption is 'a cat and a dog', \
+ if you would like to detect 'cat', the token_spans should be '[[[2, 5]], ]', since 'a cat and a dog'[2:5] is 'cat'. \
+ if you would like to detect 'a cat', the token_spans should be '[[[0, 1], [2, 5]], ]', since 'a cat and a dog'[0:1] is 'a', and 'a cat and a dog'[2:5] is 'cat'. \
+ ")
+
+ parser.add_argument("--cpu-only", action="store_true", help="running on cpu only!, default=False")
+ args = parser.parse_args()
+
+ # cfg
+ config_file = args.config_file # change the path of the model config file
+ checkpoint_path = args.checkpoint_path # change the path of the model
+ image_path = args.image_path
+ text_prompt = args.text_prompt
+ output_dir = args.output_dir
+ box_threshold = args.box_threshold
+ text_threshold = args.text_threshold
+ token_spans = args.token_spans
+
+ # make dir
+ os.makedirs(output_dir, exist_ok=True)
+ # load image
+ image_pil, image = load_image(image_path)
+ # load model
+ model = load_model(config_file, checkpoint_path, cpu_only=args.cpu_only)
+
+ # visualize raw image
+ image_pil.save(os.path.join(output_dir, "raw_image.jpg"))
+
+ # set the text_threshold to None if token_spans is set.
+ if token_spans is not None:
+ text_threshold = None
+ print("Using token_spans. Set the text_threshold to None.")
+
+
+ # run model
+ boxes_filt, pred_phrases = get_grounding_output(
+ model, image, text_prompt, box_threshold, text_threshold, cpu_only=args.cpu_only, token_spans=eval(f"{token_spans}")
+ )
+
+ # visualize pred
+ size = image_pil.size
+ pred_dict = {
+ "boxes": boxes_filt,
+ "size": [size[1], size[0]], # H,W
+ "labels": pred_phrases,
+ }
+ # import ipdb; ipdb.set_trace()
+ image_with_box = plot_boxes_to_image(image_pil, pred_dict)[0]
+ image_with_box.save(os.path.join(output_dir, "pred.jpg"))
diff --git a/GroundingDINO/demo/test_ap_on_coco.py b/GroundingDINO/demo/test_ap_on_coco.py
new file mode 100644
index 0000000000000000000000000000000000000000..f1e532fc65ad179da6f196d08259a821935af83c
--- /dev/null
+++ b/GroundingDINO/demo/test_ap_on_coco.py
@@ -0,0 +1,233 @@
+import argparse
+import os
+import sys
+import time
+
+import numpy as np
+import torch
+import torch.nn as nn
+from torch.utils.data import DataLoader, DistributedSampler
+
+from groundingdino.models import build_model
+import groundingdino.datasets.transforms as T
+from groundingdino.util import box_ops, get_tokenlizer
+from groundingdino.util.misc import clean_state_dict, collate_fn
+from groundingdino.util.slconfig import SLConfig
+
+# from torchvision.datasets import CocoDetection
+import torchvision
+
+from groundingdino.util.vl_utils import build_captions_and_token_span, create_positive_map_from_span
+from groundingdino.datasets.cocogrounding_eval import CocoGroundingEvaluator
+
+
+def load_model(model_config_path: str, model_checkpoint_path: str, device: str = "cuda"):
+ args = SLConfig.fromfile(model_config_path)
+ args.device = device
+ model = build_model(args)
+ checkpoint = torch.load(model_checkpoint_path, map_location="cpu")
+ model.load_state_dict(clean_state_dict(checkpoint["model"]), strict=False)
+ model.eval()
+ return model
+
+
+class CocoDetection(torchvision.datasets.CocoDetection):
+ def __init__(self, img_folder, ann_file, transforms):
+ super().__init__(img_folder, ann_file)
+ self._transforms = transforms
+
+ def __getitem__(self, idx):
+ img, target = super().__getitem__(idx) # target: list
+
+ # import ipdb; ipdb.set_trace()
+
+ w, h = img.size
+ boxes = [obj["bbox"] for obj in target]
+ boxes = torch.as_tensor(boxes, dtype=torch.float32).reshape(-1, 4)
+ boxes[:, 2:] += boxes[:, :2] # xywh -> xyxy
+ boxes[:, 0::2].clamp_(min=0, max=w)
+ boxes[:, 1::2].clamp_(min=0, max=h)
+ # filt invalid boxes/masks/keypoints
+ keep = (boxes[:, 3] > boxes[:, 1]) & (boxes[:, 2] > boxes[:, 0])
+ boxes = boxes[keep]
+
+ target_new = {}
+ image_id = self.ids[idx]
+ target_new["image_id"] = image_id
+ target_new["boxes"] = boxes
+ target_new["orig_size"] = torch.as_tensor([int(h), int(w)])
+
+ if self._transforms is not None:
+ img, target = self._transforms(img, target_new)
+
+ return img, target
+
+
+class PostProcessCocoGrounding(nn.Module):
+ """ This module converts the model's output into the format expected by the coco api"""
+
+ def __init__(self, num_select=300, coco_api=None, tokenlizer=None) -> None:
+ super().__init__()
+ self.num_select = num_select
+
+ assert coco_api is not None
+ category_dict = coco_api.dataset['categories']
+ cat_list = [item['name'] for item in category_dict]
+ captions, cat2tokenspan = build_captions_and_token_span(cat_list, True)
+ tokenspanlist = [cat2tokenspan[cat] for cat in cat_list]
+ positive_map = create_positive_map_from_span(
+ tokenlizer(captions), tokenspanlist) # 80, 256. normed
+
+ id_map = {0: 1, 1: 2, 2: 3, 3: 4, 4: 5, 5: 6, 6: 7, 7: 8, 8: 9, 9: 10, 10: 11, 11: 13, 12: 14, 13: 15, 14: 16, 15: 17, 16: 18, 17: 19, 18: 20, 19: 21, 20: 22, 21: 23, 22: 24, 23: 25, 24: 27, 25: 28, 26: 31, 27: 32, 28: 33, 29: 34, 30: 35, 31: 36, 32: 37, 33: 38, 34: 39, 35: 40, 36: 41, 37: 42, 38: 43, 39: 44, 40: 46,
+ 41: 47, 42: 48, 43: 49, 44: 50, 45: 51, 46: 52, 47: 53, 48: 54, 49: 55, 50: 56, 51: 57, 52: 58, 53: 59, 54: 60, 55: 61, 56: 62, 57: 63, 58: 64, 59: 65, 60: 67, 61: 70, 62: 72, 63: 73, 64: 74, 65: 75, 66: 76, 67: 77, 68: 78, 69: 79, 70: 80, 71: 81, 72: 82, 73: 84, 74: 85, 75: 86, 76: 87, 77: 88, 78: 89, 79: 90}
+
+ # build a mapping from label_id to pos_map
+ new_pos_map = torch.zeros((91, 256))
+ for k, v in id_map.items():
+ new_pos_map[v] = positive_map[k]
+ self.positive_map = new_pos_map
+
+ @torch.no_grad()
+ def forward(self, outputs, target_sizes, not_to_xyxy=False):
+ """ Perform the computation
+ Parameters:
+ outputs: raw outputs of the model
+ target_sizes: tensor of dimension [batch_size x 2] containing the size of each images of the batch
+ For evaluation, this must be the original image size (before any data augmentation)
+ For visualization, this should be the image size after data augment, but before padding
+ """
+ num_select = self.num_select
+ out_logits, out_bbox = outputs['pred_logits'], outputs['pred_boxes']
+
+ # pos map to logit
+ prob_to_token = out_logits.sigmoid() # bs, 100, 256
+ pos_maps = self.positive_map.to(prob_to_token.device)
+ # (bs, 100, 256) @ (91, 256).T -> (bs, 100, 91)
+ prob_to_label = prob_to_token @ pos_maps.T
+
+ # if os.environ.get('IPDB_SHILONG_DEBUG', None) == 'INFO':
+ # import ipdb; ipdb.set_trace()
+
+ assert len(out_logits) == len(target_sizes)
+ assert target_sizes.shape[1] == 2
+
+ prob = prob_to_label
+ topk_values, topk_indexes = torch.topk(
+ prob.view(out_logits.shape[0], -1), num_select, dim=1)
+ scores = topk_values
+ topk_boxes = topk_indexes // prob.shape[2]
+ labels = topk_indexes % prob.shape[2]
+
+ if not_to_xyxy:
+ boxes = out_bbox
+ else:
+ boxes = box_ops.box_cxcywh_to_xyxy(out_bbox)
+
+ boxes = torch.gather(
+ boxes, 1, topk_boxes.unsqueeze(-1).repeat(1, 1, 4))
+
+ # and from relative [0, 1] to absolute [0, height] coordinates
+ img_h, img_w = target_sizes.unbind(1)
+ scale_fct = torch.stack([img_w, img_h, img_w, img_h], dim=1)
+ boxes = boxes * scale_fct[:, None, :]
+
+ results = [{'scores': s, 'labels': l, 'boxes': b}
+ for s, l, b in zip(scores, labels, boxes)]
+
+ return results
+
+
+def main(args):
+ # config
+ cfg = SLConfig.fromfile(args.config_file)
+
+ # build model
+ model = load_model(args.config_file, args.checkpoint_path)
+ model = model.to(args.device)
+ model = model.eval()
+
+ # build dataloader
+ transform = T.Compose(
+ [
+ T.RandomResize([800], max_size=1333),
+ T.ToTensor(),
+ T.Normalize([0.485, 0.456, 0.406], [0.229, 0.224, 0.225]),
+ ]
+ )
+ dataset = CocoDetection(
+ args.image_dir, args.anno_path, transforms=transform)
+ data_loader = DataLoader(
+ dataset, batch_size=1, shuffle=False, num_workers=args.num_workers, collate_fn=collate_fn)
+
+ # build post processor
+ tokenlizer = get_tokenlizer.get_tokenlizer(cfg.text_encoder_type)
+ postprocessor = PostProcessCocoGrounding(
+ coco_api=dataset.coco, tokenlizer=tokenlizer)
+
+ # build evaluator
+ evaluator = CocoGroundingEvaluator(
+ dataset.coco, iou_types=("bbox",), useCats=True)
+
+ # build captions
+ category_dict = dataset.coco.dataset['categories']
+ cat_list = [item['name'] for item in category_dict]
+ caption = " . ".join(cat_list) + ' .'
+ print("Input text prompt:", caption)
+
+ # run inference
+ start = time.time()
+ for i, (images, targets) in enumerate(data_loader):
+ # get images and captions
+ images = images.tensors.to(args.device)
+ bs = images.shape[0]
+ input_captions = [caption] * bs
+
+ # feed to the model
+ outputs = model(images, captions=input_captions)
+
+ orig_target_sizes = torch.stack(
+ [t["orig_size"] for t in targets], dim=0).to(images.device)
+ results = postprocessor(outputs, orig_target_sizes)
+ cocogrounding_res = {
+ target["image_id"]: output for target, output in zip(targets, results)}
+ evaluator.update(cocogrounding_res)
+
+ if (i+1) % 30 == 0:
+ used_time = time.time() - start
+ eta = len(data_loader) / (i+1e-5) * used_time - used_time
+ print(
+ f"processed {i}/{len(data_loader)} images. time: {used_time:.2f}s, ETA: {eta:.2f}s")
+
+ evaluator.synchronize_between_processes()
+ evaluator.accumulate()
+ evaluator.summarize()
+
+ print("Final results:", evaluator.coco_eval["bbox"].stats.tolist())
+
+
+if __name__ == "__main__":
+ parser = argparse.ArgumentParser(
+ "Grounding DINO eval on COCO", add_help=True)
+ # load model
+ parser.add_argument("--config_file", "-c", type=str,
+ required=True, help="path to config file")
+ parser.add_argument(
+ "--checkpoint_path", "-p", type=str, required=True, help="path to checkpoint file"
+ )
+ parser.add_argument("--device", type=str, default="cuda",
+ help="running device (default: cuda)")
+
+ # post processing
+ parser.add_argument("--num_select", type=int, default=300,
+ help="number of topk to select")
+
+ # coco info
+ parser.add_argument("--anno_path", type=str,
+ required=True, help="coco root")
+ parser.add_argument("--image_dir", type=str,
+ required=True, help="coco image dir")
+ parser.add_argument("--num_workers", type=int, default=4,
+ help="number of workers for dataloader")
+ args = parser.parse_args()
+
+ main(args)
diff --git a/GroundingDINO/docker_test.py b/GroundingDINO/docker_test.py
new file mode 100644
index 0000000000000000000000000000000000000000..8ecfaad0dc0a52c5e8e402f877762ab0eff2b1be
--- /dev/null
+++ b/GroundingDINO/docker_test.py
@@ -0,0 +1,8 @@
+from groundingdino.util.inference import load_model, load_image, predict, annotate
+import torch
+import cv2
+
+model = load_model("groundingdino/config/GroundingDINO_SwinT_OGC.pyy", "weights/groundingdino_swint_ogc.pth")
+model = model.to('cuda:0')
+print(torch.cuda.is_available())
+print('DONE!')
\ No newline at end of file
diff --git a/GroundingDINO/environment.yaml b/GroundingDINO/environment.yaml
new file mode 100644
index 0000000000000000000000000000000000000000..3ac1937dc2eda9b6ea7a3853a37633d8ae215ad5
--- /dev/null
+++ b/GroundingDINO/environment.yaml
@@ -0,0 +1,248 @@
+name: dino
+channels:
+ - pytorch
+ - nvidia
+ - conda-forge
+ - defaults
+dependencies:
+ - addict=2.4.0=pyhd8ed1ab_2
+ - aiohttp=3.8.5=py39ha55989b_0
+ - aiosignal=1.3.1=pyhd8ed1ab_0
+ - asttokens=2.0.5=pyhd3eb1b0_0
+ - async-timeout=4.0.3=pyhd8ed1ab_0
+ - attrs=23.1.0=pyh71513ae_1
+ - aws-c-auth=0.7.0=h6f3c987_2
+ - aws-c-cal=0.6.0=h6ba3258_0
+ - aws-c-common=0.8.23=hcfcfb64_0
+ - aws-c-compression=0.2.17=h420beca_1
+ - aws-c-event-stream=0.3.1=had47b81_1
+ - aws-c-http=0.7.11=h72ba615_0
+ - aws-c-io=0.13.28=ha35c040_0
+ - aws-c-mqtt=0.8.14=h4941efa_2
+ - aws-c-s3=0.3.13=he04eaa7_2
+ - aws-c-sdkutils=0.1.11=h420beca_1
+ - aws-checksums=0.1.16=h420beca_1
+ - aws-crt-cpp=0.20.3=h247a981_4
+ - aws-sdk-cpp=1.10.57=h1a0519f_17
+ - backcall=0.2.0=pyhd3eb1b0_0
+ - blas=2.118=mkl
+ - blas-devel=3.9.0=18_win64_mkl
+ - brotli=1.0.9=hcfcfb64_9
+ - brotli-bin=1.0.9=hcfcfb64_9
+ - brotli-python=1.0.9=py39h99910a6_9
+ - bzip2=1.0.8=h8ffe710_4
+ - c-ares=1.19.1=hcfcfb64_0
+ - ca-certificates=2023.08.22=haa95532_0
+ - certifi=2023.7.22=py39haa95532_0
+ - charset-normalizer=3.2.0=pyhd8ed1ab_0
+ - click=8.1.7=win_pyh7428d3b_0
+ - colorama=0.4.6=pyhd8ed1ab_0
+ - comm=0.1.2=py39haa95532_0
+ - contourpy=1.1.1=py39h1f6ef14_1
+ - cuda-cccl=12.2.140=0
+ - cuda-cudart=11.8.89=0
+ - cuda-cudart-dev=11.8.89=0
+ - cuda-cupti=11.8.87=0
+ - cuda-libraries=11.8.0=0
+ - cuda-libraries-dev=11.8.0=0
+ - cuda-nvrtc=11.8.89=0
+ - cuda-nvrtc-dev=11.8.89=0
+ - cuda-nvtx=11.8.86=0
+ - cuda-profiler-api=12.2.140=0
+ - cuda-runtime=11.8.0=0
+ - cycler=0.11.0=pyhd8ed1ab_0
+ - cython=3.0.0=py39h2bbff1b_0
+ - dataclasses=0.8=pyhc8e2a94_3
+ - datasets=2.14.5=pyhd8ed1ab_0
+ - debugpy=1.6.7=py39hd77b12b_0
+ - decorator=5.1.1=pyhd3eb1b0_0
+ - dill=0.3.7=pyhd8ed1ab_0
+ - exceptiongroup=1.0.4=py39haa95532_0
+ - executing=0.8.3=pyhd3eb1b0_0
+ - filelock=3.12.4=pyhd8ed1ab_0
+ - fonttools=4.42.1=py39ha55989b_0
+ - freeglut=3.2.2=h63175ca_2
+ - freetype=2.12.1=hdaf720e_2
+ - frozenlist=1.4.0=py39ha55989b_1
+ - fsspec=2023.6.0=pyh1a96a4e_0
+ - gettext=0.21.1=h5728263_0
+ - glib=2.78.0=h12be248_0
+ - glib-tools=2.78.0=h12be248_0
+ - gst-plugins-base=1.22.6=h001b923_1
+ - gstreamer=1.22.6=hb4038d2_1
+ - huggingface_hub=0.17.3=pyhd8ed1ab_0
+ - icu=70.1=h0e60522_0
+ - idna=3.4=pyhd8ed1ab_0
+ - importlib-metadata=6.8.0=pyha770c72_0
+ - importlib-resources=6.1.0=pyhd8ed1ab_0
+ - importlib_metadata=6.8.0=hd8ed1ab_0
+ - importlib_resources=6.1.0=pyhd8ed1ab_0
+ - intel-openmp=2023.2.0=h57928b3_49503
+ - ipykernel=6.25.0=py39h9909e9c_0
+ - ipython=8.15.0=py39haa95532_0
+ - jasper=2.0.33=hc2e4405_1
+ - jedi=0.18.1=py39haa95532_1
+ - jinja2=3.1.2=pyhd8ed1ab_1
+ - joblib=1.3.2=pyhd8ed1ab_0
+ - jpeg=9e=hcfcfb64_3
+ - jupyter_client=8.1.0=py39haa95532_0
+ - jupyter_core=5.3.0=py39haa95532_0
+ - kiwisolver=1.4.5=py39h1f6ef14_1
+ - krb5=1.20.1=heb0366b_0
+ - lcms2=2.14=h90d422f_0
+ - lerc=4.0.0=h63175ca_0
+ - libabseil=20230125.3=cxx17_h63175ca_0
+ - libarrow=12.0.1=h12e5d06_5_cpu
+ - libblas=3.9.0=18_win64_mkl
+ - libbrotlicommon=1.0.9=hcfcfb64_9
+ - libbrotlidec=1.0.9=hcfcfb64_9
+ - libbrotlienc=1.0.9=hcfcfb64_9
+ - libcblas=3.9.0=18_win64_mkl
+ - libclang=15.0.7=default_h77d9078_3
+ - libclang13=15.0.7=default_h77d9078_3
+ - libcrc32c=1.1.2=h0e60522_0
+ - libcublas=11.11.3.6=0
+ - libcublas-dev=11.11.3.6=0
+ - libcufft=10.9.0.58=0
+ - libcufft-dev=10.9.0.58=0
+ - libcurand=10.3.3.141=0
+ - libcurand-dev=10.3.3.141=0
+ - libcurl=8.1.2=h68f0423_0
+ - libcusolver=11.4.1.48=0
+ - libcusolver-dev=11.4.1.48=0
+ - libcusparse=11.7.5.86=0
+ - libcusparse-dev=11.7.5.86=0
+ - libdeflate=1.14=hcfcfb64_0
+ - libevent=2.1.12=h3671451_1
+ - libffi=3.4.2=h8ffe710_5
+ - libglib=2.78.0=he8f3873_0
+ - libgoogle-cloud=2.12.0=h00b2bdc_1
+ - libgrpc=1.54.3=ha177ca7_0
+ - libhwloc=2.9.3=default_haede6df_1009
+ - libiconv=1.17=h8ffe710_0
+ - liblapack=3.9.0=18_win64_mkl
+ - liblapacke=3.9.0=18_win64_mkl
+ - libnpp=11.8.0.86=0
+ - libnpp-dev=11.8.0.86=0
+ - libnvjpeg=11.9.0.86=0
+ - libnvjpeg-dev=11.9.0.86=0
+ - libogg=1.3.4=h8ffe710_1
+ - libopencv=4.5.3=py39h488c12c_8
+ - libpng=1.6.39=h19919ed_0
+ - libprotobuf=3.21.12=h12be248_2
+ - libsodium=1.0.18=h62dcd97_0
+ - libsqlite=3.43.0=hcfcfb64_0
+ - libssh2=1.11.0=h7dfc565_0
+ - libthrift=0.18.1=h06f6336_2
+ - libtiff=4.4.0=hc4f729c_5
+ - libutf8proc=2.8.0=h82a8f57_0
+ - libuv=1.44.2=hcfcfb64_1
+ - libvorbis=1.3.7=h0e60522_0
+ - libwebp-base=1.3.2=hcfcfb64_0
+ - libxcb=1.13=hcd874cb_1004
+ - libxml2=2.11.5=hc3477c8_1
+ - libzlib=1.2.13=hcfcfb64_5
+ - lz4-c=1.9.4=hcfcfb64_0
+ - m2w64-gcc-libgfortran=5.3.0=6
+ - m2w64-gcc-libs=5.3.0=7
+ - m2w64-gcc-libs-core=5.3.0=7
+ - m2w64-gmp=6.1.0=2
+ - m2w64-libwinpthread-git=5.0.0.4634.697f757=2
+ - markupsafe=2.1.3=py39ha55989b_1
+ - matplotlib-base=3.8.0=py39hf19769e_1
+ - matplotlib-inline=0.1.6=py39haa95532_0
+ - mkl=2022.1.0=h6a75c08_874
+ - mkl-devel=2022.1.0=h57928b3_875
+ - mkl-include=2022.1.0=h6a75c08_874
+ - mpmath=1.3.0=pyhd8ed1ab_0
+ - msys2-conda-epoch=20160418=1
+ - multidict=6.0.4=py39ha55989b_0
+ - multiprocess=0.70.15=py39ha55989b_1
+ - munkres=1.1.4=pyh9f0ad1d_0
+ - nest-asyncio=1.5.6=py39haa95532_0
+ - networkx=3.1=pyhd8ed1ab_0
+ - numpy=1.26.0=py39hddb5d58_0
+ - opencv=4.5.3=py39hcbf5309_8
+ - openjpeg=2.5.0=hc9384bd_1
+ - openssl=3.1.3=hcfcfb64_0
+ - orc=1.9.0=hada7b9e_1
+ - packaging=23.1=pyhd8ed1ab_0
+ - pandas=2.1.1=py39h32e6231_0
+ - parso=0.8.3=pyhd3eb1b0_0
+ - pcre2=10.40=h17e33f8_0
+ - pickleshare=0.7.5=pyhd3eb1b0_1003
+ - pillow=9.2.0=py39h595c93f_3
+ - pip=23.2.1=pyhd8ed1ab_0
+ - platformdirs=3.10.0=pyhd8ed1ab_0
+ - prompt-toolkit=3.0.36=py39haa95532_0
+ - psutil=5.9.0=py39h2bbff1b_0
+ - pthread-stubs=0.4=hcd874cb_1001
+ - pthreads-win32=2.9.1=hfa6e2cd_3
+ - pure_eval=0.2.2=pyhd3eb1b0_0
+ - py-opencv=4.5.3=py39h00e5391_8
+ - pyarrow=12.0.1=py39hca4e8af_5_cpu
+ - pycocotools=2.0.6=py39hc266a54_1
+ - pygments=2.15.1=py39haa95532_1
+ - pyparsing=3.1.1=pyhd8ed1ab_0
+ - pysocks=1.7.1=pyh0701188_6
+ - python=3.9.18=h4de0772_0_cpython
+ - python-dateutil=2.8.2=pyhd8ed1ab_0
+ - python-tzdata=2023.3=pyhd8ed1ab_0
+ - python-xxhash=3.3.0=py39ha55989b_1
+ - python_abi=3.9=4_cp39
+ - pytorch=2.0.1=py3.9_cuda11.8_cudnn8_0
+ - pytorch-cuda=11.8=h24eeafa_5
+ - pytorch-mutex=1.0=cuda
+ - pytz=2023.3.post1=pyhd8ed1ab_0
+ - pywin32=305=py39h2bbff1b_0
+ - pyyaml=6.0.1=py39ha55989b_1
+ - pyzmq=25.1.0=py39hd77b12b_0
+ - qt-main=5.15.8=h720456b_6
+ - re2=2023.03.02=hd4eee63_0
+ - regex=2023.8.8=py39ha55989b_1
+ - requests=2.31.0=pyhd8ed1ab_0
+ - sacremoses=0.0.53=pyhd8ed1ab_0
+ - safetensors=0.3.3=py39hf21820d_1
+ - setuptools=68.2.2=pyhd8ed1ab_0
+ - six=1.16.0=pyh6c4a22f_0
+ - snappy=1.1.10=hfb803bf_0
+ - stack_data=0.2.0=pyhd3eb1b0_0
+ - sympy=1.12=pyh04b8f61_3
+ - tbb=2021.10.0=h91493d7_1
+ - timm=0.9.7=pyhd8ed1ab_0
+ - tk=8.6.13=hcfcfb64_0
+ - tokenizers=0.13.3=py39hca44cb7_0
+ - tomli=2.0.1=pyhd8ed1ab_0
+ - tornado=6.3.2=py39h2bbff1b_0
+ - tqdm=4.66.1=pyhd8ed1ab_0
+ - traitlets=5.7.1=py39haa95532_0
+ - transformers=4.33.2=pyhd8ed1ab_0
+ - typing-extensions=4.8.0=hd8ed1ab_0
+ - typing_extensions=4.8.0=pyha770c72_0
+ - tzdata=2023c=h71feb2d_0
+ - ucrt=10.0.22621.0=h57928b3_0
+ - unicodedata2=15.0.0=py39ha55989b_1
+ - urllib3=2.0.5=pyhd8ed1ab_0
+ - vc=14.3=h64f974e_17
+ - vc14_runtime=14.36.32532=hdcecf7f_17
+ - vs2015_runtime=14.36.32532=h05e6639_17
+ - wcwidth=0.2.5=pyhd3eb1b0_0
+ - wheel=0.41.2=pyhd8ed1ab_0
+ - win_inet_pton=1.1.0=pyhd8ed1ab_6
+ - xorg-libxau=1.0.11=hcd874cb_0
+ - xorg-libxdmcp=1.1.3=hcd874cb_0
+ - xxhash=0.8.2=hcfcfb64_0
+ - xz=5.2.6=h8d14728_0
+ - yaml=0.2.5=h8ffe710_2
+ - yapf=0.40.1=pyhd8ed1ab_0
+ - yarl=1.9.2=py39ha55989b_0
+ - zeromq=4.3.4=hd77b12b_0
+ - zipp=3.17.0=pyhd8ed1ab_0
+ - zlib=1.2.13=hcfcfb64_5
+ - zstd=1.5.5=h12be248_0
+ - pip:
+ - opencv-python==4.8.0.76
+ - supervision==0.6.0
+ - torchaudio==2.0.2
+ - torchvision==0.15.2
+prefix: C:\Users\Makoto\miniconda3\envs\dino
diff --git a/GroundingDINO/groundingdino/__init__.py b/GroundingDINO/groundingdino/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..e69de29bb2d1d6434b8b29ae775ad8c2e48c5391
diff --git a/GroundingDINO/groundingdino/config/GroundingDINO_SwinB_cfg.py b/GroundingDINO/groundingdino/config/GroundingDINO_SwinB_cfg.py
new file mode 100644
index 0000000000000000000000000000000000000000..f490c4bbd598a35de43d36ceafcbd769e7ff21bf
--- /dev/null
+++ b/GroundingDINO/groundingdino/config/GroundingDINO_SwinB_cfg.py
@@ -0,0 +1,43 @@
+batch_size = 1
+modelname = "groundingdino"
+backbone = "swin_B_384_22k"
+position_embedding = "sine"
+pe_temperatureH = 20
+pe_temperatureW = 20
+return_interm_indices = [1, 2, 3]
+backbone_freeze_keywords = None
+enc_layers = 6
+dec_layers = 6
+pre_norm = False
+dim_feedforward = 2048
+hidden_dim = 256
+dropout = 0.0
+nheads = 8
+num_queries = 900
+query_dim = 4
+num_patterns = 0
+num_feature_levels = 4
+enc_n_points = 4
+dec_n_points = 4
+two_stage_type = "standard"
+two_stage_bbox_embed_share = False
+two_stage_class_embed_share = False
+transformer_activation = "relu"
+dec_pred_bbox_embed_share = True
+dn_box_noise_scale = 1.0
+dn_label_noise_ratio = 0.5
+dn_label_coef = 1.0
+dn_bbox_coef = 1.0
+embed_init_tgt = True
+dn_labelbook_size = 2000
+max_text_len = 256
+text_encoder_type = "bert-base-uncased"
+use_text_enhancer = True
+use_fusion_layer = True
+use_checkpoint = True
+use_transformer_ckpt = True
+use_text_cross_attention = True
+text_dropout = 0.0
+fusion_dropout = 0.0
+fusion_droppath = 0.1
+sub_sentence_present = True
diff --git a/GroundingDINO/groundingdino/config/GroundingDINO_SwinT_OGC.py b/GroundingDINO/groundingdino/config/GroundingDINO_SwinT_OGC.py
new file mode 100644
index 0000000000000000000000000000000000000000..9158d5f6260ec74bded95377d382387430d7cd70
--- /dev/null
+++ b/GroundingDINO/groundingdino/config/GroundingDINO_SwinT_OGC.py
@@ -0,0 +1,43 @@
+batch_size = 1
+modelname = "groundingdino"
+backbone = "swin_T_224_1k"
+position_embedding = "sine"
+pe_temperatureH = 20
+pe_temperatureW = 20
+return_interm_indices = [1, 2, 3]
+backbone_freeze_keywords = None
+enc_layers = 6
+dec_layers = 6
+pre_norm = False
+dim_feedforward = 2048
+hidden_dim = 256
+dropout = 0.0
+nheads = 8
+num_queries = 900
+query_dim = 4
+num_patterns = 0
+num_feature_levels = 4
+enc_n_points = 4
+dec_n_points = 4
+two_stage_type = "standard"
+two_stage_bbox_embed_share = False
+two_stage_class_embed_share = False
+transformer_activation = "relu"
+dec_pred_bbox_embed_share = True
+dn_box_noise_scale = 1.0
+dn_label_noise_ratio = 0.5
+dn_label_coef = 1.0
+dn_bbox_coef = 1.0
+embed_init_tgt = True
+dn_labelbook_size = 2000
+max_text_len = 256
+text_encoder_type = "bert-base-uncased"
+use_text_enhancer = True
+use_fusion_layer = True
+use_checkpoint = True
+use_transformer_ckpt = True
+use_text_cross_attention = True
+text_dropout = 0.0
+fusion_dropout = 0.0
+fusion_droppath = 0.1
+sub_sentence_present = True
diff --git a/GroundingDINO/groundingdino/config/__init__.py b/GroundingDINO/groundingdino/config/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..e69de29bb2d1d6434b8b29ae775ad8c2e48c5391
diff --git a/GroundingDINO/groundingdino/datasets/__init__.py b/GroundingDINO/groundingdino/datasets/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..e69de29bb2d1d6434b8b29ae775ad8c2e48c5391
diff --git a/GroundingDINO/groundingdino/datasets/cocogrounding_eval.py b/GroundingDINO/groundingdino/datasets/cocogrounding_eval.py
new file mode 100644
index 0000000000000000000000000000000000000000..7693a182d86fcb2b7f707d28371849f019b883c3
--- /dev/null
+++ b/GroundingDINO/groundingdino/datasets/cocogrounding_eval.py
@@ -0,0 +1,269 @@
+# ------------------------------------------------------------------------
+# Grounding DINO. Midified by Shilong Liu.
+# url: https://github.com/IDEA-Research/GroundingDINO
+# Copyright (c) 2023 IDEA. All Rights Reserved.
+# Licensed under the Apache License, Version 2.0 [see LICENSE for details]
+# ------------------------------------------------------------------------
+# Copyright (c) Aishwarya Kamath & Nicolas Carion. Licensed under the Apache License 2.0. All Rights Reserved
+# Copyright (c) Facebook, Inc. and its affiliates. All Rights Reserved
+"""
+COCO evaluator that works in distributed mode.
+
+Mostly copy-paste from https://github.com/pytorch/vision/blob/edfd5a7/references/detection/coco_eval.py
+The difference is that there is less copy-pasting from pycocotools
+in the end of the file, as python3 can suppress prints with contextlib
+"""
+import contextlib
+import copy
+import os
+
+import numpy as np
+import pycocotools.mask as mask_util
+import torch
+from pycocotools.coco import COCO
+from pycocotools.cocoeval import COCOeval
+
+from groundingdino.util.misc import all_gather
+
+
+class CocoGroundingEvaluator(object):
+ def __init__(self, coco_gt, iou_types, useCats=True):
+ assert isinstance(iou_types, (list, tuple))
+ coco_gt = copy.deepcopy(coco_gt)
+ self.coco_gt = coco_gt
+
+ self.iou_types = iou_types
+ self.coco_eval = {}
+ for iou_type in iou_types:
+ self.coco_eval[iou_type] = COCOeval(coco_gt, iouType=iou_type)
+ self.coco_eval[iou_type].useCats = useCats
+
+ self.img_ids = []
+ self.eval_imgs = {k: [] for k in iou_types}
+ self.useCats = useCats
+
+ def update(self, predictions):
+ img_ids = list(np.unique(list(predictions.keys())))
+ self.img_ids.extend(img_ids)
+
+ for iou_type in self.iou_types:
+ results = self.prepare(predictions, iou_type)
+
+ # suppress pycocotools prints
+ with open(os.devnull, "w") as devnull:
+ with contextlib.redirect_stdout(devnull):
+ coco_dt = COCO.loadRes(self.coco_gt, results) if results else COCO()
+
+ coco_eval = self.coco_eval[iou_type]
+
+ coco_eval.cocoDt = coco_dt
+ coco_eval.params.imgIds = list(img_ids)
+ coco_eval.params.useCats = self.useCats
+ img_ids, eval_imgs = evaluate(coco_eval)
+
+ self.eval_imgs[iou_type].append(eval_imgs)
+
+ def synchronize_between_processes(self):
+ for iou_type in self.iou_types:
+ self.eval_imgs[iou_type] = np.concatenate(self.eval_imgs[iou_type], 2)
+ create_common_coco_eval(self.coco_eval[iou_type], self.img_ids, self.eval_imgs[iou_type])
+
+ def accumulate(self):
+ for coco_eval in self.coco_eval.values():
+ coco_eval.accumulate()
+
+ def summarize(self):
+ for iou_type, coco_eval in self.coco_eval.items():
+ print("IoU metric: {}".format(iou_type))
+ coco_eval.summarize()
+
+ def prepare(self, predictions, iou_type):
+ if iou_type == "bbox":
+ return self.prepare_for_coco_detection(predictions)
+ elif iou_type == "segm":
+ return self.prepare_for_coco_segmentation(predictions)
+ elif iou_type == "keypoints":
+ return self.prepare_for_coco_keypoint(predictions)
+ else:
+ raise ValueError("Unknown iou type {}".format(iou_type))
+
+ def prepare_for_coco_detection(self, predictions):
+ coco_results = []
+ for original_id, prediction in predictions.items():
+ if len(prediction) == 0:
+ continue
+
+ boxes = prediction["boxes"]
+ boxes = convert_to_xywh(boxes).tolist()
+ scores = prediction["scores"].tolist()
+ labels = prediction["labels"].tolist()
+
+ coco_results.extend(
+ [
+ {
+ "image_id": original_id,
+ "category_id": labels[k],
+ "bbox": box,
+ "score": scores[k],
+ }
+ for k, box in enumerate(boxes)
+ ]
+ )
+ return coco_results
+
+ def prepare_for_coco_segmentation(self, predictions):
+ coco_results = []
+ for original_id, prediction in predictions.items():
+ if len(prediction) == 0:
+ continue
+
+ scores = prediction["scores"]
+ labels = prediction["labels"]
+ masks = prediction["masks"]
+
+ masks = masks > 0.5
+
+ scores = prediction["scores"].tolist()
+ labels = prediction["labels"].tolist()
+
+ rles = [
+ mask_util.encode(np.array(mask[0, :, :, np.newaxis], dtype=np.uint8, order="F"))[0]
+ for mask in masks
+ ]
+ for rle in rles:
+ rle["counts"] = rle["counts"].decode("utf-8")
+
+ coco_results.extend(
+ [
+ {
+ "image_id": original_id,
+ "category_id": labels[k],
+ "segmentation": rle,
+ "score": scores[k],
+ }
+ for k, rle in enumerate(rles)
+ ]
+ )
+ return coco_results
+
+ def prepare_for_coco_keypoint(self, predictions):
+ coco_results = []
+ for original_id, prediction in predictions.items():
+ if len(prediction) == 0:
+ continue
+
+ boxes = prediction["boxes"]
+ boxes = convert_to_xywh(boxes).tolist()
+ scores = prediction["scores"].tolist()
+ labels = prediction["labels"].tolist()
+ keypoints = prediction["keypoints"]
+ keypoints = keypoints.flatten(start_dim=1).tolist()
+
+ coco_results.extend(
+ [
+ {
+ "image_id": original_id,
+ "category_id": labels[k],
+ "keypoints": keypoint,
+ "score": scores[k],
+ }
+ for k, keypoint in enumerate(keypoints)
+ ]
+ )
+ return coco_results
+
+
+def convert_to_xywh(boxes):
+ xmin, ymin, xmax, ymax = boxes.unbind(1)
+ return torch.stack((xmin, ymin, xmax - xmin, ymax - ymin), dim=1)
+
+
+def merge(img_ids, eval_imgs):
+ all_img_ids = all_gather(img_ids)
+ all_eval_imgs = all_gather(eval_imgs)
+
+ merged_img_ids = []
+ for p in all_img_ids:
+ merged_img_ids.extend(p)
+
+ merged_eval_imgs = []
+ for p in all_eval_imgs:
+ merged_eval_imgs.append(p)
+
+ merged_img_ids = np.array(merged_img_ids)
+ merged_eval_imgs = np.concatenate(merged_eval_imgs, 2)
+
+ # keep only unique (and in sorted order) images
+ merged_img_ids, idx = np.unique(merged_img_ids, return_index=True)
+ merged_eval_imgs = merged_eval_imgs[..., idx]
+
+ return merged_img_ids, merged_eval_imgs
+
+
+def create_common_coco_eval(coco_eval, img_ids, eval_imgs):
+ img_ids, eval_imgs = merge(img_ids, eval_imgs)
+ img_ids = list(img_ids)
+ eval_imgs = list(eval_imgs.flatten())
+
+ coco_eval.evalImgs = eval_imgs
+ coco_eval.params.imgIds = img_ids
+ coco_eval._paramsEval = copy.deepcopy(coco_eval.params)
+
+
+#################################################################
+# From pycocotools, just removed the prints and fixed
+# a Python3 bug about unicode not defined
+#################################################################
+
+
+def evaluate(self):
+ """
+ Run per image evaluation on given images and store results (a list of dict) in self.evalImgs
+ :return: None
+ """
+ # tic = time.time()
+ # print('Running per image evaluation...')
+ p = self.params
+ # add backward compatibility if useSegm is specified in params
+ if p.useSegm is not None:
+ p.iouType = "segm" if p.useSegm == 1 else "bbox"
+ print("useSegm (deprecated) is not None. Running {} evaluation".format(p.iouType))
+ # print('Evaluate annotation type *{}*'.format(p.iouType))
+ p.imgIds = list(np.unique(p.imgIds))
+ if p.useCats:
+ p.catIds = list(np.unique(p.catIds))
+ p.maxDets = sorted(p.maxDets)
+ self.params = p
+
+ self._prepare()
+ # loop through images, area range, max detection number
+ catIds = p.catIds if p.useCats else [-1]
+
+ if p.iouType == "segm" or p.iouType == "bbox":
+ computeIoU = self.computeIoU
+ elif p.iouType == "keypoints":
+ computeIoU = self.computeOks
+ self.ious = {
+ (imgId, catId): computeIoU(imgId, catId)
+ for imgId in p.imgIds
+ for catId in catIds}
+
+ evaluateImg = self.evaluateImg
+ maxDet = p.maxDets[-1]
+ evalImgs = [
+ evaluateImg(imgId, catId, areaRng, maxDet)
+ for catId in catIds
+ for areaRng in p.areaRng
+ for imgId in p.imgIds
+ ]
+ # this is NOT in the pycocotools code, but could be done outside
+ evalImgs = np.asarray(evalImgs).reshape(len(catIds), len(p.areaRng), len(p.imgIds))
+ self._paramsEval = copy.deepcopy(self.params)
+ # toc = time.time()
+ # print('DONE (t={:0.2f}s).'.format(toc-tic))
+ return p.imgIds, evalImgs
+
+
+#################################################################
+# end of straight copy from pycocotools, just removing the prints
+#################################################################
diff --git a/GroundingDINO/groundingdino/datasets/transforms.py b/GroundingDINO/groundingdino/datasets/transforms.py
new file mode 100644
index 0000000000000000000000000000000000000000..91cf9269e4b31008a3ddca34a19b038a9b399991
--- /dev/null
+++ b/GroundingDINO/groundingdino/datasets/transforms.py
@@ -0,0 +1,311 @@
+# Copyright (c) Facebook, Inc. and its affiliates. All Rights Reserved
+"""
+Transforms and data augmentation for both image + bbox.
+"""
+import os
+import random
+
+import PIL
+import torch
+import torchvision.transforms as T
+import torchvision.transforms.functional as F
+
+from groundingdino.util.box_ops import box_xyxy_to_cxcywh
+from groundingdino.util.misc import interpolate
+
+
+def crop(image, target, region):
+ cropped_image = F.crop(image, *region)
+
+ target = target.copy()
+ i, j, h, w = region
+
+ # should we do something wrt the original size?
+ target["size"] = torch.tensor([h, w])
+
+ fields = ["labels", "area", "iscrowd", "positive_map"]
+
+ if "boxes" in target:
+ boxes = target["boxes"]
+ max_size = torch.as_tensor([w, h], dtype=torch.float32)
+ cropped_boxes = boxes - torch.as_tensor([j, i, j, i])
+ cropped_boxes = torch.min(cropped_boxes.reshape(-1, 2, 2), max_size)
+ cropped_boxes = cropped_boxes.clamp(min=0)
+ area = (cropped_boxes[:, 1, :] - cropped_boxes[:, 0, :]).prod(dim=1)
+ target["boxes"] = cropped_boxes.reshape(-1, 4)
+ target["area"] = area
+ fields.append("boxes")
+
+ if "masks" in target:
+ # FIXME should we update the area here if there are no boxes?
+ target["masks"] = target["masks"][:, i : i + h, j : j + w]
+ fields.append("masks")
+
+ # remove elements for which the boxes or masks that have zero area
+ if "boxes" in target or "masks" in target:
+ # favor boxes selection when defining which elements to keep
+ # this is compatible with previous implementation
+ if "boxes" in target:
+ cropped_boxes = target["boxes"].reshape(-1, 2, 2)
+ keep = torch.all(cropped_boxes[:, 1, :] > cropped_boxes[:, 0, :], dim=1)
+ else:
+ keep = target["masks"].flatten(1).any(1)
+
+ for field in fields:
+ if field in target:
+ target[field] = target[field][keep]
+
+ if os.environ.get("IPDB_SHILONG_DEBUG", None) == "INFO":
+ # for debug and visualization only.
+ if "strings_positive" in target:
+ target["strings_positive"] = [
+ _i for _i, _j in zip(target["strings_positive"], keep) if _j
+ ]
+
+ return cropped_image, target
+
+
+def hflip(image, target):
+ flipped_image = F.hflip(image)
+
+ w, h = image.size
+
+ target = target.copy()
+ if "boxes" in target:
+ boxes = target["boxes"]
+ boxes = boxes[:, [2, 1, 0, 3]] * torch.as_tensor([-1, 1, -1, 1]) + torch.as_tensor(
+ [w, 0, w, 0]
+ )
+ target["boxes"] = boxes
+
+ if "masks" in target:
+ target["masks"] = target["masks"].flip(-1)
+
+ return flipped_image, target
+
+
+def resize(image, target, size, max_size=None):
+ # size can be min_size (scalar) or (w, h) tuple
+
+ def get_size_with_aspect_ratio(image_size, size, max_size=None):
+ w, h = image_size
+ if max_size is not None:
+ min_original_size = float(min((w, h)))
+ max_original_size = float(max((w, h)))
+ if max_original_size / min_original_size * size > max_size:
+ size = int(round(max_size * min_original_size / max_original_size))
+
+ if (w <= h and w == size) or (h <= w and h == size):
+ return (h, w)
+
+ if w < h:
+ ow = size
+ oh = int(size * h / w)
+ else:
+ oh = size
+ ow = int(size * w / h)
+
+ return (oh, ow)
+
+ def get_size(image_size, size, max_size=None):
+ if isinstance(size, (list, tuple)):
+ return size[::-1]
+ else:
+ return get_size_with_aspect_ratio(image_size, size, max_size)
+
+ size = get_size(image.size, size, max_size)
+ rescaled_image = F.resize(image, size)
+
+ if target is None:
+ return rescaled_image, None
+
+ ratios = tuple(float(s) / float(s_orig) for s, s_orig in zip(rescaled_image.size, image.size))
+ ratio_width, ratio_height = ratios
+
+ target = target.copy()
+ if "boxes" in target:
+ boxes = target["boxes"]
+ scaled_boxes = boxes * torch.as_tensor(
+ [ratio_width, ratio_height, ratio_width, ratio_height]
+ )
+ target["boxes"] = scaled_boxes
+
+ if "area" in target:
+ area = target["area"]
+ scaled_area = area * (ratio_width * ratio_height)
+ target["area"] = scaled_area
+
+ h, w = size
+ target["size"] = torch.tensor([h, w])
+
+ if "masks" in target:
+ target["masks"] = (
+ interpolate(target["masks"][:, None].float(), size, mode="nearest")[:, 0] > 0.5
+ )
+
+ return rescaled_image, target
+
+
+def pad(image, target, padding):
+ # assumes that we only pad on the bottom right corners
+ padded_image = F.pad(image, (0, 0, padding[0], padding[1]))
+ if target is None:
+ return padded_image, None
+ target = target.copy()
+ # should we do something wrt the original size?
+ target["size"] = torch.tensor(padded_image.size[::-1])
+ if "masks" in target:
+ target["masks"] = torch.nn.functional.pad(target["masks"], (0, padding[0], 0, padding[1]))
+ return padded_image, target
+
+
+class ResizeDebug(object):
+ def __init__(self, size):
+ self.size = size
+
+ def __call__(self, img, target):
+ return resize(img, target, self.size)
+
+
+class RandomCrop(object):
+ def __init__(self, size):
+ self.size = size
+
+ def __call__(self, img, target):
+ region = T.RandomCrop.get_params(img, self.size)
+ return crop(img, target, region)
+
+
+class RandomSizeCrop(object):
+ def __init__(self, min_size: int, max_size: int, respect_boxes: bool = False):
+ # respect_boxes: True to keep all boxes
+ # False to tolerence box filter
+ self.min_size = min_size
+ self.max_size = max_size
+ self.respect_boxes = respect_boxes
+
+ def __call__(self, img: PIL.Image.Image, target: dict):
+ init_boxes = len(target["boxes"])
+ max_patience = 10
+ for i in range(max_patience):
+ w = random.randint(self.min_size, min(img.width, self.max_size))
+ h = random.randint(self.min_size, min(img.height, self.max_size))
+ region = T.RandomCrop.get_params(img, [h, w])
+ result_img, result_target = crop(img, target, region)
+ if (
+ not self.respect_boxes
+ or len(result_target["boxes"]) == init_boxes
+ or i == max_patience - 1
+ ):
+ return result_img, result_target
+ return result_img, result_target
+
+
+class CenterCrop(object):
+ def __init__(self, size):
+ self.size = size
+
+ def __call__(self, img, target):
+ image_width, image_height = img.size
+ crop_height, crop_width = self.size
+ crop_top = int(round((image_height - crop_height) / 2.0))
+ crop_left = int(round((image_width - crop_width) / 2.0))
+ return crop(img, target, (crop_top, crop_left, crop_height, crop_width))
+
+
+class RandomHorizontalFlip(object):
+ def __init__(self, p=0.5):
+ self.p = p
+
+ def __call__(self, img, target):
+ if random.random() < self.p:
+ return hflip(img, target)
+ return img, target
+
+
+class RandomResize(object):
+ def __init__(self, sizes, max_size=None):
+ assert isinstance(sizes, (list, tuple))
+ self.sizes = sizes
+ self.max_size = max_size
+
+ def __call__(self, img, target=None):
+ size = random.choice(self.sizes)
+ return resize(img, target, size, self.max_size)
+
+
+class RandomPad(object):
+ def __init__(self, max_pad):
+ self.max_pad = max_pad
+
+ def __call__(self, img, target):
+ pad_x = random.randint(0, self.max_pad)
+ pad_y = random.randint(0, self.max_pad)
+ return pad(img, target, (pad_x, pad_y))
+
+
+class RandomSelect(object):
+ """
+ Randomly selects between transforms1 and transforms2,
+ with probability p for transforms1 and (1 - p) for transforms2
+ """
+
+ def __init__(self, transforms1, transforms2, p=0.5):
+ self.transforms1 = transforms1
+ self.transforms2 = transforms2
+ self.p = p
+
+ def __call__(self, img, target):
+ if random.random() < self.p:
+ return self.transforms1(img, target)
+ return self.transforms2(img, target)
+
+
+class ToTensor(object):
+ def __call__(self, img, target):
+ return F.to_tensor(img), target
+
+
+class RandomErasing(object):
+ def __init__(self, *args, **kwargs):
+ self.eraser = T.RandomErasing(*args, **kwargs)
+
+ def __call__(self, img, target):
+ return self.eraser(img), target
+
+
+class Normalize(object):
+ def __init__(self, mean, std):
+ self.mean = mean
+ self.std = std
+
+ def __call__(self, image, target=None):
+ image = F.normalize(image, mean=self.mean, std=self.std)
+ if target is None:
+ return image, None
+ target = target.copy()
+ h, w = image.shape[-2:]
+ if "boxes" in target:
+ boxes = target["boxes"]
+ boxes = box_xyxy_to_cxcywh(boxes)
+ boxes = boxes / torch.tensor([w, h, w, h], dtype=torch.float32)
+ target["boxes"] = boxes
+ return image, target
+
+
+class Compose(object):
+ def __init__(self, transforms):
+ self.transforms = transforms
+
+ def __call__(self, image, target):
+ for t in self.transforms:
+ image, target = t(image, target)
+ return image, target
+
+ def __repr__(self):
+ format_string = self.__class__.__name__ + "("
+ for t in self.transforms:
+ format_string += "\n"
+ format_string += " {0}".format(t)
+ format_string += "\n)"
+ return format_string
diff --git a/GroundingDINO/groundingdino/models/GroundingDINO/__init__.py b/GroundingDINO/groundingdino/models/GroundingDINO/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..2af819d61d589cfec2e0ca46612a7456f42b831a
--- /dev/null
+++ b/GroundingDINO/groundingdino/models/GroundingDINO/__init__.py
@@ -0,0 +1,15 @@
+# ------------------------------------------------------------------------
+# Grounding DINO
+# url: https://github.com/IDEA-Research/GroundingDINO
+# Copyright (c) 2023 IDEA. All Rights Reserved.
+# Licensed under the Apache License, Version 2.0 [see LICENSE for details]
+# ------------------------------------------------------------------------
+# Conditional DETR
+# Copyright (c) 2021 Microsoft. All Rights Reserved.
+# Licensed under the Apache License, Version 2.0 [see LICENSE for details]
+# ------------------------------------------------------------------------
+# Copied from DETR (https://github.com/facebookresearch/detr)
+# Copyright (c) Facebook, Inc. and its affiliates. All Rights Reserved.
+# ------------------------------------------------------------------------
+
+from .groundingdino import build_groundingdino
diff --git a/GroundingDINO/groundingdino/models/GroundingDINO/backbone/__init__.py b/GroundingDINO/groundingdino/models/GroundingDINO/backbone/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..76e4b272b479a26c63d120c818c140870cd8c287
--- /dev/null
+++ b/GroundingDINO/groundingdino/models/GroundingDINO/backbone/__init__.py
@@ -0,0 +1 @@
+from .backbone import build_backbone
diff --git a/GroundingDINO/groundingdino/models/GroundingDINO/backbone/backbone.py b/GroundingDINO/groundingdino/models/GroundingDINO/backbone/backbone.py
new file mode 100644
index 0000000000000000000000000000000000000000..c8340c723fad8e07e2fc62daaa3912487498814b
--- /dev/null
+++ b/GroundingDINO/groundingdino/models/GroundingDINO/backbone/backbone.py
@@ -0,0 +1,221 @@
+# ------------------------------------------------------------------------
+# Grounding DINO
+# url: https://github.com/IDEA-Research/GroundingDINO
+# Copyright (c) 2023 IDEA. All Rights Reserved.
+# Licensed under the Apache License, Version 2.0 [see LICENSE for details]
+# ------------------------------------------------------------------------
+# Conditional DETR
+# Copyright (c) 2021 Microsoft. All Rights Reserved.
+# Licensed under the Apache License, Version 2.0 [see LICENSE for details]
+# ------------------------------------------------------------------------
+# Copied from DETR (https://github.com/facebookresearch/detr)
+# Copyright (c) Facebook, Inc. and its affiliates. All Rights Reserved.
+# ------------------------------------------------------------------------
+
+"""
+Backbone modules.
+"""
+
+from typing import Dict, List
+
+import torch
+import torch.nn.functional as F
+import torchvision
+from torch import nn
+from torchvision.models._utils import IntermediateLayerGetter
+
+from groundingdino.util.misc import NestedTensor, clean_state_dict, is_main_process
+
+from .position_encoding import build_position_encoding
+from .swin_transformer import build_swin_transformer
+
+
+class FrozenBatchNorm2d(torch.nn.Module):
+ """
+ BatchNorm2d where the batch statistics and the affine parameters are fixed.
+
+ Copy-paste from torchvision.misc.ops with added eps before rqsrt,
+ without which any other models than torchvision.models.resnet[18,34,50,101]
+ produce nans.
+ """
+
+ def __init__(self, n):
+ super(FrozenBatchNorm2d, self).__init__()
+ self.register_buffer("weight", torch.ones(n))
+ self.register_buffer("bias", torch.zeros(n))
+ self.register_buffer("running_mean", torch.zeros(n))
+ self.register_buffer("running_var", torch.ones(n))
+
+ def _load_from_state_dict(
+ self, state_dict, prefix, local_metadata, strict, missing_keys, unexpected_keys, error_msgs
+ ):
+ num_batches_tracked_key = prefix + "num_batches_tracked"
+ if num_batches_tracked_key in state_dict:
+ del state_dict[num_batches_tracked_key]
+
+ super(FrozenBatchNorm2d, self)._load_from_state_dict(
+ state_dict, prefix, local_metadata, strict, missing_keys, unexpected_keys, error_msgs
+ )
+
+ def forward(self, x):
+ # move reshapes to the beginning
+ # to make it fuser-friendly
+ w = self.weight.reshape(1, -1, 1, 1)
+ b = self.bias.reshape(1, -1, 1, 1)
+ rv = self.running_var.reshape(1, -1, 1, 1)
+ rm = self.running_mean.reshape(1, -1, 1, 1)
+ eps = 1e-5
+ scale = w * (rv + eps).rsqrt()
+ bias = b - rm * scale
+ return x * scale + bias
+
+
+class BackboneBase(nn.Module):
+ def __init__(
+ self,
+ backbone: nn.Module,
+ train_backbone: bool,
+ num_channels: int,
+ return_interm_indices: list,
+ ):
+ super().__init__()
+ for name, parameter in backbone.named_parameters():
+ if (
+ not train_backbone
+ or "layer2" not in name
+ and "layer3" not in name
+ and "layer4" not in name
+ ):
+ parameter.requires_grad_(False)
+
+ return_layers = {}
+ for idx, layer_index in enumerate(return_interm_indices):
+ return_layers.update(
+ {"layer{}".format(5 - len(return_interm_indices) + idx): "{}".format(layer_index)}
+ )
+
+ # if len:
+ # if use_stage1_feature:
+ # return_layers = {"layer1": "0", "layer2": "1", "layer3": "2", "layer4": "3"}
+ # else:
+ # return_layers = {"layer2": "0", "layer3": "1", "layer4": "2"}
+ # else:
+ # return_layers = {'layer4': "0"}
+ self.body = IntermediateLayerGetter(backbone, return_layers=return_layers)
+ self.num_channels = num_channels
+
+ def forward(self, tensor_list: NestedTensor):
+ xs = self.body(tensor_list.tensors)
+ out: Dict[str, NestedTensor] = {}
+ for name, x in xs.items():
+ m = tensor_list.mask
+ assert m is not None
+ mask = F.interpolate(m[None].float(), size=x.shape[-2:]).to(torch.bool)[0]
+ out[name] = NestedTensor(x, mask)
+ # import ipdb; ipdb.set_trace()
+ return out
+
+
+class Backbone(BackboneBase):
+ """ResNet backbone with frozen BatchNorm."""
+
+ def __init__(
+ self,
+ name: str,
+ train_backbone: bool,
+ dilation: bool,
+ return_interm_indices: list,
+ batch_norm=FrozenBatchNorm2d,
+ ):
+ if name in ["resnet18", "resnet34", "resnet50", "resnet101"]:
+ backbone = getattr(torchvision.models, name)(
+ replace_stride_with_dilation=[False, False, dilation],
+ pretrained=is_main_process(),
+ norm_layer=batch_norm,
+ )
+ else:
+ raise NotImplementedError("Why you can get here with name {}".format(name))
+ # num_channels = 512 if name in ('resnet18', 'resnet34') else 2048
+ assert name not in ("resnet18", "resnet34"), "Only resnet50 and resnet101 are available."
+ assert return_interm_indices in [[0, 1, 2, 3], [1, 2, 3], [3]]
+ num_channels_all = [256, 512, 1024, 2048]
+ num_channels = num_channels_all[4 - len(return_interm_indices) :]
+ super().__init__(backbone, train_backbone, num_channels, return_interm_indices)
+
+
+class Joiner(nn.Sequential):
+ def __init__(self, backbone, position_embedding):
+ super().__init__(backbone, position_embedding)
+
+ def forward(self, tensor_list: NestedTensor):
+ xs = self[0](tensor_list)
+ out: List[NestedTensor] = []
+ pos = []
+ for name, x in xs.items():
+ out.append(x)
+ # position encoding
+ pos.append(self[1](x).to(x.tensors.dtype))
+
+ return out, pos
+
+
+def build_backbone(args):
+ """
+ Useful args:
+ - backbone: backbone name
+ - lr_backbone:
+ - dilation
+ - return_interm_indices: available: [0,1,2,3], [1,2,3], [3]
+ - backbone_freeze_keywords:
+ - use_checkpoint: for swin only for now
+
+ """
+ position_embedding = build_position_encoding(args)
+ train_backbone = True
+ if not train_backbone:
+ raise ValueError("Please set lr_backbone > 0")
+ return_interm_indices = args.return_interm_indices
+ assert return_interm_indices in [[0, 1, 2, 3], [1, 2, 3], [3]]
+ args.backbone_freeze_keywords
+ use_checkpoint = getattr(args, "use_checkpoint", False)
+
+ if args.backbone in ["resnet50", "resnet101"]:
+ backbone = Backbone(
+ args.backbone,
+ train_backbone,
+ args.dilation,
+ return_interm_indices,
+ batch_norm=FrozenBatchNorm2d,
+ )
+ bb_num_channels = backbone.num_channels
+ elif args.backbone in [
+ "swin_T_224_1k",
+ "swin_B_224_22k",
+ "swin_B_384_22k",
+ "swin_L_224_22k",
+ "swin_L_384_22k",
+ ]:
+ pretrain_img_size = int(args.backbone.split("_")[-2])
+ backbone = build_swin_transformer(
+ args.backbone,
+ pretrain_img_size=pretrain_img_size,
+ out_indices=tuple(return_interm_indices),
+ dilation=False,
+ use_checkpoint=use_checkpoint,
+ )
+
+ bb_num_channels = backbone.num_features[4 - len(return_interm_indices) :]
+ else:
+ raise NotImplementedError("Unknown backbone {}".format(args.backbone))
+
+ assert len(bb_num_channels) == len(
+ return_interm_indices
+ ), f"len(bb_num_channels) {len(bb_num_channels)} != len(return_interm_indices) {len(return_interm_indices)}"
+
+ model = Joiner(backbone, position_embedding)
+ model.num_channels = bb_num_channels
+ assert isinstance(
+ bb_num_channels, List
+ ), "bb_num_channels is expected to be a List but {}".format(type(bb_num_channels))
+ # import ipdb; ipdb.set_trace()
+ return model
diff --git a/GroundingDINO/groundingdino/models/GroundingDINO/backbone/position_encoding.py b/GroundingDINO/groundingdino/models/GroundingDINO/backbone/position_encoding.py
new file mode 100644
index 0000000000000000000000000000000000000000..eac7e896bbe85a670824bfe8ef487d0535d5bd99
--- /dev/null
+++ b/GroundingDINO/groundingdino/models/GroundingDINO/backbone/position_encoding.py
@@ -0,0 +1,186 @@
+# ------------------------------------------------------------------------
+# Grounding DINO
+# url: https://github.com/IDEA-Research/GroundingDINO
+# Copyright (c) 2023 IDEA. All Rights Reserved.
+# Licensed under the Apache License, Version 2.0 [see LICENSE for details]
+# ------------------------------------------------------------------------
+# DINO
+# Copyright (c) 2022 IDEA. All Rights Reserved.
+# Licensed under the Apache License, Version 2.0 [see LICENSE for details]
+# ------------------------------------------------------------------------
+# Conditional DETR
+# Copyright (c) 2021 Microsoft. All Rights Reserved.
+# Licensed under the Apache License, Version 2.0 [see LICENSE for details]
+# ------------------------------------------------------------------------
+# Copied from DETR (https://github.com/facebookresearch/detr)
+# Copyright (c) Facebook, Inc. and its affiliates. All Rights Reserved.
+# ------------------------------------------------------------------------
+
+"""
+Various positional encodings for the transformer.
+"""
+import math
+
+import torch
+from torch import nn
+
+from groundingdino.util.misc import NestedTensor
+
+
+class PositionEmbeddingSine(nn.Module):
+ """
+ This is a more standard version of the position embedding, very similar to the one
+ used by the Attention is all you need paper, generalized to work on images.
+ """
+
+ def __init__(self, num_pos_feats=64, temperature=10000, normalize=False, scale=None):
+ super().__init__()
+ self.num_pos_feats = num_pos_feats
+ self.temperature = temperature
+ self.normalize = normalize
+ if scale is not None and normalize is False:
+ raise ValueError("normalize should be True if scale is passed")
+ if scale is None:
+ scale = 2 * math.pi
+ self.scale = scale
+
+ def forward(self, tensor_list: NestedTensor):
+ x = tensor_list.tensors
+ mask = tensor_list.mask
+ assert mask is not None
+ not_mask = ~mask
+ y_embed = not_mask.cumsum(1, dtype=torch.float32)
+ x_embed = not_mask.cumsum(2, dtype=torch.float32)
+ if self.normalize:
+ eps = 1e-6
+ # if os.environ.get("SHILONG_AMP", None) == '1':
+ # eps = 1e-4
+ # else:
+ # eps = 1e-6
+ y_embed = y_embed / (y_embed[:, -1:, :] + eps) * self.scale
+ x_embed = x_embed / (x_embed[:, :, -1:] + eps) * self.scale
+
+ dim_t = torch.arange(self.num_pos_feats, dtype=torch.float32, device=x.device)
+ dim_t = self.temperature ** (2 * (dim_t // 2) / self.num_pos_feats)
+
+ pos_x = x_embed[:, :, :, None] / dim_t
+ pos_y = y_embed[:, :, :, None] / dim_t
+ pos_x = torch.stack(
+ (pos_x[:, :, :, 0::2].sin(), pos_x[:, :, :, 1::2].cos()), dim=4
+ ).flatten(3)
+ pos_y = torch.stack(
+ (pos_y[:, :, :, 0::2].sin(), pos_y[:, :, :, 1::2].cos()), dim=4
+ ).flatten(3)
+ pos = torch.cat((pos_y, pos_x), dim=3).permute(0, 3, 1, 2)
+ return pos
+
+
+class PositionEmbeddingSineHW(nn.Module):
+ """
+ This is a more standard version of the position embedding, very similar to the one
+ used by the Attention is all you need paper, generalized to work on images.
+ """
+
+ def __init__(
+ self, num_pos_feats=64, temperatureH=10000, temperatureW=10000, normalize=False, scale=None
+ ):
+ super().__init__()
+ self.num_pos_feats = num_pos_feats
+ self.temperatureH = temperatureH
+ self.temperatureW = temperatureW
+ self.normalize = normalize
+ if scale is not None and normalize is False:
+ raise ValueError("normalize should be True if scale is passed")
+ if scale is None:
+ scale = 2 * math.pi
+ self.scale = scale
+
+ def forward(self, tensor_list: NestedTensor):
+ x = tensor_list.tensors
+ mask = tensor_list.mask
+ assert mask is not None
+ not_mask = ~mask
+ y_embed = not_mask.cumsum(1, dtype=torch.float32)
+ x_embed = not_mask.cumsum(2, dtype=torch.float32)
+
+ # import ipdb; ipdb.set_trace()
+
+ if self.normalize:
+ eps = 1e-6
+ y_embed = y_embed / (y_embed[:, -1:, :] + eps) * self.scale
+ x_embed = x_embed / (x_embed[:, :, -1:] + eps) * self.scale
+
+ dim_tx = torch.arange(self.num_pos_feats, dtype=torch.float32, device=x.device)
+ dim_tx = self.temperatureW ** (2 * (torch.div(dim_tx, 2, rounding_mode='floor')) / self.num_pos_feats)
+ pos_x = x_embed[:, :, :, None] / dim_tx
+
+ dim_ty = torch.arange(self.num_pos_feats, dtype=torch.float32, device=x.device)
+ dim_ty = self.temperatureH ** (2 * (torch.div(dim_ty, 2, rounding_mode='floor')) / self.num_pos_feats)
+ pos_y = y_embed[:, :, :, None] / dim_ty
+
+ pos_x = torch.stack(
+ (pos_x[:, :, :, 0::2].sin(), pos_x[:, :, :, 1::2].cos()), dim=4
+ ).flatten(3)
+ pos_y = torch.stack(
+ (pos_y[:, :, :, 0::2].sin(), pos_y[:, :, :, 1::2].cos()), dim=4
+ ).flatten(3)
+ pos = torch.cat((pos_y, pos_x), dim=3).permute(0, 3, 1, 2)
+
+ # import ipdb; ipdb.set_trace()
+
+ return pos
+
+
+class PositionEmbeddingLearned(nn.Module):
+ """
+ Absolute pos embedding, learned.
+ """
+
+ def __init__(self, num_pos_feats=256):
+ super().__init__()
+ self.row_embed = nn.Embedding(50, num_pos_feats)
+ self.col_embed = nn.Embedding(50, num_pos_feats)
+ self.reset_parameters()
+
+ def reset_parameters(self):
+ nn.init.uniform_(self.row_embed.weight)
+ nn.init.uniform_(self.col_embed.weight)
+
+ def forward(self, tensor_list: NestedTensor):
+ x = tensor_list.tensors
+ h, w = x.shape[-2:]
+ i = torch.arange(w, device=x.device)
+ j = torch.arange(h, device=x.device)
+ x_emb = self.col_embed(i)
+ y_emb = self.row_embed(j)
+ pos = (
+ torch.cat(
+ [
+ x_emb.unsqueeze(0).repeat(h, 1, 1),
+ y_emb.unsqueeze(1).repeat(1, w, 1),
+ ],
+ dim=-1,
+ )
+ .permute(2, 0, 1)
+ .unsqueeze(0)
+ .repeat(x.shape[0], 1, 1, 1)
+ )
+ return pos
+
+
+def build_position_encoding(args):
+ N_steps = args.hidden_dim // 2
+ if args.position_embedding in ("v2", "sine"):
+ # TODO find a better way of exposing other arguments
+ position_embedding = PositionEmbeddingSineHW(
+ N_steps,
+ temperatureH=args.pe_temperatureH,
+ temperatureW=args.pe_temperatureW,
+ normalize=True,
+ )
+ elif args.position_embedding in ("v3", "learned"):
+ position_embedding = PositionEmbeddingLearned(N_steps)
+ else:
+ raise ValueError(f"not supported {args.position_embedding}")
+
+ return position_embedding
diff --git a/GroundingDINO/groundingdino/models/GroundingDINO/backbone/swin_transformer.py b/GroundingDINO/groundingdino/models/GroundingDINO/backbone/swin_transformer.py
new file mode 100644
index 0000000000000000000000000000000000000000..0c9fa0cee9fce6c48121a6a055b6098f38b567d5
--- /dev/null
+++ b/GroundingDINO/groundingdino/models/GroundingDINO/backbone/swin_transformer.py
@@ -0,0 +1,802 @@
+# ------------------------------------------------------------------------
+# Grounding DINO
+# url: https://github.com/IDEA-Research/GroundingDINO
+# Copyright (c) 2023 IDEA. All Rights Reserved.
+# Licensed under the Apache License, Version 2.0 [see LICENSE for details]
+# ------------------------------------------------------------------------
+# DINO
+# Copyright (c) 2022 IDEA. All Rights Reserved.
+# Licensed under the Apache License, Version 2.0 [see LICENSE for details]
+# --------------------------------------------------------
+# modified from https://github.com/SwinTransformer/Swin-Transformer-Object-Detection/blob/master/mmdet/models/backbones/swin_transformer.py
+# --------------------------------------------------------
+
+import numpy as np
+import torch
+import torch.nn as nn
+import torch.nn.functional as F
+import torch.utils.checkpoint as checkpoint
+from timm.models.layers import DropPath, to_2tuple, trunc_normal_
+
+from groundingdino.util.misc import NestedTensor
+
+
+class Mlp(nn.Module):
+ """Multilayer perceptron."""
+
+ def __init__(
+ self, in_features, hidden_features=None, out_features=None, act_layer=nn.GELU, drop=0.0
+ ):
+ super().__init__()
+ out_features = out_features or in_features
+ hidden_features = hidden_features or in_features
+ self.fc1 = nn.Linear(in_features, hidden_features)
+ self.act = act_layer()
+ self.fc2 = nn.Linear(hidden_features, out_features)
+ self.drop = nn.Dropout(drop)
+
+ def forward(self, x):
+ x = self.fc1(x)
+ x = self.act(x)
+ x = self.drop(x)
+ x = self.fc2(x)
+ x = self.drop(x)
+ return x
+
+
+def window_partition(x, window_size):
+ """
+ Args:
+ x: (B, H, W, C)
+ window_size (int): window size
+ Returns:
+ windows: (num_windows*B, window_size, window_size, C)
+ """
+ B, H, W, C = x.shape
+ x = x.view(B, H // window_size, window_size, W // window_size, window_size, C)
+ windows = x.permute(0, 1, 3, 2, 4, 5).contiguous().view(-1, window_size, window_size, C)
+ return windows
+
+
+def window_reverse(windows, window_size, H, W):
+ """
+ Args:
+ windows: (num_windows*B, window_size, window_size, C)
+ window_size (int): Window size
+ H (int): Height of image
+ W (int): Width of image
+ Returns:
+ x: (B, H, W, C)
+ """
+ B = int(windows.shape[0] / (H * W / window_size / window_size))
+ x = windows.view(B, H // window_size, W // window_size, window_size, window_size, -1)
+ x = x.permute(0, 1, 3, 2, 4, 5).contiguous().view(B, H, W, -1)
+ return x
+
+
+class WindowAttention(nn.Module):
+ """Window based multi-head self attention (W-MSA) module with relative position bias.
+ It supports both of shifted and non-shifted window.
+ Args:
+ dim (int): Number of input channels.
+ window_size (tuple[int]): The height and width of the window.
+ num_heads (int): Number of attention heads.
+ qkv_bias (bool, optional): If True, add a learnable bias to query, key, value. Default: True
+ qk_scale (float | None, optional): Override default qk scale of head_dim ** -0.5 if set
+ attn_drop (float, optional): Dropout ratio of attention weight. Default: 0.0
+ proj_drop (float, optional): Dropout ratio of output. Default: 0.0
+ """
+
+ def __init__(
+ self,
+ dim,
+ window_size,
+ num_heads,
+ qkv_bias=True,
+ qk_scale=None,
+ attn_drop=0.0,
+ proj_drop=0.0,
+ ):
+
+ super().__init__()
+ self.dim = dim
+ self.window_size = window_size # Wh, Ww
+ self.num_heads = num_heads
+ head_dim = dim // num_heads
+ self.scale = qk_scale or head_dim**-0.5
+
+ # define a parameter table of relative position bias
+ self.relative_position_bias_table = nn.Parameter(
+ torch.zeros((2 * window_size[0] - 1) * (2 * window_size[1] - 1), num_heads)
+ ) # 2*Wh-1 * 2*Ww-1, nH
+
+ # get pair-wise relative position index for each token inside the window
+ coords_h = torch.arange(self.window_size[0])
+ coords_w = torch.arange(self.window_size[1])
+ coords = torch.stack(torch.meshgrid([coords_h, coords_w],indexing='ij')) # 2, Wh, Ww
+ coords_flatten = torch.flatten(coords, 1) # 2, Wh*Ww
+ relative_coords = coords_flatten[:, :, None] - coords_flatten[:, None, :] # 2, Wh*Ww, Wh*Ww
+ relative_coords = relative_coords.permute(1, 2, 0).contiguous() # Wh*Ww, Wh*Ww, 2
+ relative_coords[:, :, 0] += self.window_size[0] - 1 # shift to start from 0
+ relative_coords[:, :, 1] += self.window_size[1] - 1
+ relative_coords[:, :, 0] *= 2 * self.window_size[1] - 1
+ relative_position_index = relative_coords.sum(-1) # Wh*Ww, Wh*Ww
+ self.register_buffer("relative_position_index", relative_position_index)
+
+ self.qkv = nn.Linear(dim, dim * 3, bias=qkv_bias)
+ self.attn_drop = nn.Dropout(attn_drop)
+ self.proj = nn.Linear(dim, dim)
+ self.proj_drop = nn.Dropout(proj_drop)
+
+ trunc_normal_(self.relative_position_bias_table, std=0.02)
+ self.softmax = nn.Softmax(dim=-1)
+
+ def forward(self, x, mask=None):
+ """Forward function.
+ Args:
+ x: input features with shape of (num_windows*B, N, C)
+ mask: (0/-inf) mask with shape of (num_windows, Wh*Ww, Wh*Ww) or None
+ """
+ B_, N, C = x.shape
+ qkv = (
+ self.qkv(x)
+ .reshape(B_, N, 3, self.num_heads, C // self.num_heads)
+ .permute(2, 0, 3, 1, 4)
+ )
+ q, k, v = qkv[0], qkv[1], qkv[2] # make torchscript happy (cannot use tensor as tuple)
+
+ q = q * self.scale
+ attn = q @ k.transpose(-2, -1)
+
+ relative_position_bias = self.relative_position_bias_table[
+ self.relative_position_index.view(-1)
+ ].view(
+ self.window_size[0] * self.window_size[1], self.window_size[0] * self.window_size[1], -1
+ ) # Wh*Ww,Wh*Ww,nH
+ relative_position_bias = relative_position_bias.permute(
+ 2, 0, 1
+ ).contiguous() # nH, Wh*Ww, Wh*Ww
+ attn = attn + relative_position_bias.unsqueeze(0)
+
+ if mask is not None:
+ nW = mask.shape[0]
+ attn = attn.view(B_ // nW, nW, self.num_heads, N, N) + mask.unsqueeze(1).unsqueeze(0)
+ attn = attn.view(-1, self.num_heads, N, N)
+ attn = self.softmax(attn)
+ else:
+ attn = self.softmax(attn)
+
+ attn = self.attn_drop(attn)
+
+ x = (attn @ v).transpose(1, 2).reshape(B_, N, C)
+ x = self.proj(x)
+ x = self.proj_drop(x)
+ return x
+
+
+class SwinTransformerBlock(nn.Module):
+ """Swin Transformer Block.
+ Args:
+ dim (int): Number of input channels.
+ num_heads (int): Number of attention heads.
+ window_size (int): Window size.
+ shift_size (int): Shift size for SW-MSA.
+ mlp_ratio (float): Ratio of mlp hidden dim to embedding dim.
+ qkv_bias (bool, optional): If True, add a learnable bias to query, key, value. Default: True
+ qk_scale (float | None, optional): Override default qk scale of head_dim ** -0.5 if set.
+ drop (float, optional): Dropout rate. Default: 0.0
+ attn_drop (float, optional): Attention dropout rate. Default: 0.0
+ drop_path (float, optional): Stochastic depth rate. Default: 0.0
+ act_layer (nn.Module, optional): Activation layer. Default: nn.GELU
+ norm_layer (nn.Module, optional): Normalization layer. Default: nn.LayerNorm
+ """
+
+ def __init__(
+ self,
+ dim,
+ num_heads,
+ window_size=7,
+ shift_size=0,
+ mlp_ratio=4.0,
+ qkv_bias=True,
+ qk_scale=None,
+ drop=0.0,
+ attn_drop=0.0,
+ drop_path=0.0,
+ act_layer=nn.GELU,
+ norm_layer=nn.LayerNorm,
+ ):
+ super().__init__()
+ self.dim = dim
+ self.num_heads = num_heads
+ self.window_size = window_size
+ self.shift_size = shift_size
+ self.mlp_ratio = mlp_ratio
+ assert 0 <= self.shift_size < self.window_size, "shift_size must in 0-window_size"
+
+ self.norm1 = norm_layer(dim)
+ self.attn = WindowAttention(
+ dim,
+ window_size=to_2tuple(self.window_size),
+ num_heads=num_heads,
+ qkv_bias=qkv_bias,
+ qk_scale=qk_scale,
+ attn_drop=attn_drop,
+ proj_drop=drop,
+ )
+
+ self.drop_path = DropPath(drop_path) if drop_path > 0.0 else nn.Identity()
+ self.norm2 = norm_layer(dim)
+ mlp_hidden_dim = int(dim * mlp_ratio)
+ self.mlp = Mlp(
+ in_features=dim, hidden_features=mlp_hidden_dim, act_layer=act_layer, drop=drop
+ )
+
+ self.H = None
+ self.W = None
+
+ def forward(self, x, mask_matrix):
+ """Forward function.
+ Args:
+ x: Input feature, tensor size (B, H*W, C).
+ H, W: Spatial resolution of the input feature.
+ mask_matrix: Attention mask for cyclic shift.
+ """
+ B, L, C = x.shape
+ H, W = self.H, self.W
+ assert L == H * W, "input feature has wrong size"
+
+ shortcut = x
+ x = self.norm1(x)
+ x = x.view(B, H, W, C)
+
+ # pad feature maps to multiples of window size
+ pad_l = pad_t = 0
+ pad_r = (self.window_size - W % self.window_size) % self.window_size
+ pad_b = (self.window_size - H % self.window_size) % self.window_size
+ x = F.pad(x, (0, 0, pad_l, pad_r, pad_t, pad_b))
+ _, Hp, Wp, _ = x.shape
+
+ # cyclic shift
+ if self.shift_size > 0:
+ shifted_x = torch.roll(x, shifts=(-self.shift_size, -self.shift_size), dims=(1, 2))
+ attn_mask = mask_matrix
+ else:
+ shifted_x = x
+ attn_mask = None
+
+ # partition windows
+ x_windows = window_partition(
+ shifted_x, self.window_size
+ ) # nW*B, window_size, window_size, C
+ x_windows = x_windows.view(
+ -1, self.window_size * self.window_size, C
+ ) # nW*B, window_size*window_size, C
+
+ # W-MSA/SW-MSA
+ attn_windows = self.attn(x_windows, mask=attn_mask) # nW*B, window_size*window_size, C
+
+ # merge windows
+ attn_windows = attn_windows.view(-1, self.window_size, self.window_size, C)
+ shifted_x = window_reverse(attn_windows, self.window_size, Hp, Wp) # B H' W' C
+
+ # reverse cyclic shift
+ if self.shift_size > 0:
+ x = torch.roll(shifted_x, shifts=(self.shift_size, self.shift_size), dims=(1, 2))
+ else:
+ x = shifted_x
+
+ if pad_r > 0 or pad_b > 0:
+ x = x[:, :H, :W, :].contiguous()
+
+ x = x.view(B, H * W, C)
+
+ # FFN
+ x = shortcut + self.drop_path(x)
+ x = x + self.drop_path(self.mlp(self.norm2(x)))
+
+ return x
+
+
+class PatchMerging(nn.Module):
+ """Patch Merging Layer
+ Args:
+ dim (int): Number of input channels.
+ norm_layer (nn.Module, optional): Normalization layer. Default: nn.LayerNorm
+ """
+
+ def __init__(self, dim, norm_layer=nn.LayerNorm):
+ super().__init__()
+ self.dim = dim
+ self.reduction = nn.Linear(4 * dim, 2 * dim, bias=False)
+ self.norm = norm_layer(4 * dim)
+
+ def forward(self, x, H, W):
+ """Forward function.
+ Args:
+ x: Input feature, tensor size (B, H*W, C).
+ H, W: Spatial resolution of the input feature.
+ """
+ B, L, C = x.shape
+ assert L == H * W, "input feature has wrong size"
+
+ x = x.view(B, H, W, C)
+
+ # padding
+ pad_input = (H % 2 == 1) or (W % 2 == 1)
+ if pad_input:
+ x = F.pad(x, (0, 0, 0, W % 2, 0, H % 2))
+
+ x0 = x[:, 0::2, 0::2, :] # B H/2 W/2 C
+ x1 = x[:, 1::2, 0::2, :] # B H/2 W/2 C
+ x2 = x[:, 0::2, 1::2, :] # B H/2 W/2 C
+ x3 = x[:, 1::2, 1::2, :] # B H/2 W/2 C
+ x = torch.cat([x0, x1, x2, x3], -1) # B H/2 W/2 4*C
+ x = x.view(B, -1, 4 * C) # B H/2*W/2 4*C
+
+ x = self.norm(x)
+ x = self.reduction(x)
+
+ return x
+
+
+class BasicLayer(nn.Module):
+ """A basic Swin Transformer layer for one stage.
+ Args:
+ dim (int): Number of feature channels
+ depth (int): Depths of this stage.
+ num_heads (int): Number of attention head.
+ window_size (int): Local window size. Default: 7.
+ mlp_ratio (float): Ratio of mlp hidden dim to embedding dim. Default: 4.
+ qkv_bias (bool, optional): If True, add a learnable bias to query, key, value. Default: True
+ qk_scale (float | None, optional): Override default qk scale of head_dim ** -0.5 if set.
+ drop (float, optional): Dropout rate. Default: 0.0
+ attn_drop (float, optional): Attention dropout rate. Default: 0.0
+ drop_path (float | tuple[float], optional): Stochastic depth rate. Default: 0.0
+ norm_layer (nn.Module, optional): Normalization layer. Default: nn.LayerNorm
+ downsample (nn.Module | None, optional): Downsample layer at the end of the layer. Default: None
+ use_checkpoint (bool): Whether to use checkpointing to save memory. Default: False.
+ """
+
+ def __init__(
+ self,
+ dim,
+ depth,
+ num_heads,
+ window_size=7,
+ mlp_ratio=4.0,
+ qkv_bias=True,
+ qk_scale=None,
+ drop=0.0,
+ attn_drop=0.0,
+ drop_path=0.0,
+ norm_layer=nn.LayerNorm,
+ downsample=None,
+ use_checkpoint=False,
+ ):
+ super().__init__()
+ self.window_size = window_size
+ self.shift_size = window_size // 2
+ self.depth = depth
+ self.use_checkpoint = use_checkpoint
+
+ # build blocks
+ self.blocks = nn.ModuleList(
+ [
+ SwinTransformerBlock(
+ dim=dim,
+ num_heads=num_heads,
+ window_size=window_size,
+ shift_size=0 if (i % 2 == 0) else window_size // 2,
+ mlp_ratio=mlp_ratio,
+ qkv_bias=qkv_bias,
+ qk_scale=qk_scale,
+ drop=drop,
+ attn_drop=attn_drop,
+ drop_path=drop_path[i] if isinstance(drop_path, list) else drop_path,
+ norm_layer=norm_layer,
+ )
+ for i in range(depth)
+ ]
+ )
+
+ # patch merging layer
+ if downsample is not None:
+ self.downsample = downsample(dim=dim, norm_layer=norm_layer)
+ else:
+ self.downsample = None
+
+ def forward(self, x, H, W):
+ """Forward function.
+ Args:
+ x: Input feature, tensor size (B, H*W, C).
+ H, W: Spatial resolution of the input feature.
+ """
+
+ # calculate attention mask for SW-MSA
+ Hp = int(np.ceil(H / self.window_size)) * self.window_size
+ Wp = int(np.ceil(W / self.window_size)) * self.window_size
+ img_mask = torch.zeros((1, Hp, Wp, 1), device=x.device) # 1 Hp Wp 1
+ h_slices = (
+ slice(0, -self.window_size),
+ slice(-self.window_size, -self.shift_size),
+ slice(-self.shift_size, None),
+ )
+ w_slices = (
+ slice(0, -self.window_size),
+ slice(-self.window_size, -self.shift_size),
+ slice(-self.shift_size, None),
+ )
+ cnt = 0
+ for h in h_slices:
+ for w in w_slices:
+ img_mask[:, h, w, :] = cnt
+ cnt += 1
+
+ mask_windows = window_partition(
+ img_mask, self.window_size
+ ) # nW, window_size, window_size, 1
+ mask_windows = mask_windows.view(-1, self.window_size * self.window_size)
+ attn_mask = mask_windows.unsqueeze(1) - mask_windows.unsqueeze(2)
+ attn_mask = attn_mask.masked_fill(attn_mask != 0, float(-100.0)).masked_fill(
+ attn_mask == 0, float(0.0)
+ )
+
+ for blk in self.blocks:
+ blk.H, blk.W = H, W
+ if self.use_checkpoint:
+ x = checkpoint.checkpoint(blk, x, attn_mask)
+ else:
+ x = blk(x, attn_mask)
+ if self.downsample is not None:
+ x_down = self.downsample(x, H, W)
+ Wh, Ww = (H + 1) // 2, (W + 1) // 2
+ return x, H, W, x_down, Wh, Ww
+ else:
+ return x, H, W, x, H, W
+
+
+class PatchEmbed(nn.Module):
+ """Image to Patch Embedding
+ Args:
+ patch_size (int): Patch token size. Default: 4.
+ in_chans (int): Number of input image channels. Default: 3.
+ embed_dim (int): Number of linear projection output channels. Default: 96.
+ norm_layer (nn.Module, optional): Normalization layer. Default: None
+ """
+
+ def __init__(self, patch_size=4, in_chans=3, embed_dim=96, norm_layer=None):
+ super().__init__()
+ patch_size = to_2tuple(patch_size)
+ self.patch_size = patch_size
+
+ self.in_chans = in_chans
+ self.embed_dim = embed_dim
+
+ self.proj = nn.Conv2d(in_chans, embed_dim, kernel_size=patch_size, stride=patch_size)
+ if norm_layer is not None:
+ self.norm = norm_layer(embed_dim)
+ else:
+ self.norm = None
+
+ def forward(self, x):
+ """Forward function."""
+ # padding
+ _, _, H, W = x.size()
+ if W % self.patch_size[1] != 0:
+ x = F.pad(x, (0, self.patch_size[1] - W % self.patch_size[1]))
+ if H % self.patch_size[0] != 0:
+ x = F.pad(x, (0, 0, 0, self.patch_size[0] - H % self.patch_size[0]))
+
+ x = self.proj(x) # B C Wh Ww
+ if self.norm is not None:
+ Wh, Ww = x.size(2), x.size(3)
+ x = x.flatten(2).transpose(1, 2)
+ x = self.norm(x)
+ x = x.transpose(1, 2).view(-1, self.embed_dim, Wh, Ww)
+
+ return x
+
+
+class SwinTransformer(nn.Module):
+ """Swin Transformer backbone.
+ A PyTorch impl of : `Swin Transformer: Hierarchical Vision Transformer using Shifted Windows` -
+ https://arxiv.org/pdf/2103.14030
+ Args:
+ pretrain_img_size (int): Input image size for training the pretrained model,
+ used in absolute postion embedding. Default 224.
+ patch_size (int | tuple(int)): Patch size. Default: 4.
+ in_chans (int): Number of input image channels. Default: 3.
+ embed_dim (int): Number of linear projection output channels. Default: 96.
+ depths (tuple[int]): Depths of each Swin Transformer stage.
+ num_heads (tuple[int]): Number of attention head of each stage.
+ window_size (int): Window size. Default: 7.
+ mlp_ratio (float): Ratio of mlp hidden dim to embedding dim. Default: 4.
+ qkv_bias (bool): If True, add a learnable bias to query, key, value. Default: True
+ qk_scale (float): Override default qk scale of head_dim ** -0.5 if set.
+ drop_rate (float): Dropout rate.
+ attn_drop_rate (float): Attention dropout rate. Default: 0.
+ drop_path_rate (float): Stochastic depth rate. Default: 0.2.
+ norm_layer (nn.Module): Normalization layer. Default: nn.LayerNorm.
+ ape (bool): If True, add absolute position embedding to the patch embedding. Default: False.
+ patch_norm (bool): If True, add normalization after patch embedding. Default: True.
+ out_indices (Sequence[int]): Output from which stages.
+ frozen_stages (int): Stages to be frozen (stop grad and set eval mode).
+ -1 means not freezing any parameters.
+ use_checkpoint (bool): Whether to use checkpointing to save memory. Default: False.
+ dilation (bool): if True, the output size if 16x downsample, ow 32x downsample.
+ """
+
+ def __init__(
+ self,
+ pretrain_img_size=224,
+ patch_size=4,
+ in_chans=3,
+ embed_dim=96,
+ depths=[2, 2, 6, 2],
+ num_heads=[3, 6, 12, 24],
+ window_size=7,
+ mlp_ratio=4.0,
+ qkv_bias=True,
+ qk_scale=None,
+ drop_rate=0.0,
+ attn_drop_rate=0.0,
+ drop_path_rate=0.2,
+ norm_layer=nn.LayerNorm,
+ ape=False,
+ patch_norm=True,
+ out_indices=(0, 1, 2, 3),
+ frozen_stages=-1,
+ dilation=False,
+ use_checkpoint=False,
+ ):
+ super().__init__()
+
+ self.pretrain_img_size = pretrain_img_size
+ self.num_layers = len(depths)
+ self.embed_dim = embed_dim
+ self.ape = ape
+ self.patch_norm = patch_norm
+ self.out_indices = out_indices
+ self.frozen_stages = frozen_stages
+ self.dilation = dilation
+
+ # if use_checkpoint:
+ # print("use_checkpoint!!!!!!!!!!!!!!!!!!!!!!!!")
+
+ # split image into non-overlapping patches
+ self.patch_embed = PatchEmbed(
+ patch_size=patch_size,
+ in_chans=in_chans,
+ embed_dim=embed_dim,
+ norm_layer=norm_layer if self.patch_norm else None,
+ )
+
+ # absolute position embedding
+ if self.ape:
+ pretrain_img_size = to_2tuple(pretrain_img_size)
+ patch_size = to_2tuple(patch_size)
+ patches_resolution = [
+ pretrain_img_size[0] // patch_size[0],
+ pretrain_img_size[1] // patch_size[1],
+ ]
+
+ self.absolute_pos_embed = nn.Parameter(
+ torch.zeros(1, embed_dim, patches_resolution[0], patches_resolution[1])
+ )
+ trunc_normal_(self.absolute_pos_embed, std=0.02)
+
+ self.pos_drop = nn.Dropout(p=drop_rate)
+
+ # stochastic depth
+ dpr = [
+ x.item() for x in torch.linspace(0, drop_path_rate, sum(depths))
+ ] # stochastic depth decay rule
+
+ # build layers
+ self.layers = nn.ModuleList()
+ # prepare downsample list
+ downsamplelist = [PatchMerging for i in range(self.num_layers)]
+ downsamplelist[-1] = None
+ num_features = [int(embed_dim * 2**i) for i in range(self.num_layers)]
+ if self.dilation:
+ downsamplelist[-2] = None
+ num_features[-1] = int(embed_dim * 2 ** (self.num_layers - 1)) // 2
+ for i_layer in range(self.num_layers):
+ layer = BasicLayer(
+ # dim=int(embed_dim * 2 ** i_layer),
+ dim=num_features[i_layer],
+ depth=depths[i_layer],
+ num_heads=num_heads[i_layer],
+ window_size=window_size,
+ mlp_ratio=mlp_ratio,
+ qkv_bias=qkv_bias,
+ qk_scale=qk_scale,
+ drop=drop_rate,
+ attn_drop=attn_drop_rate,
+ drop_path=dpr[sum(depths[:i_layer]) : sum(depths[: i_layer + 1])],
+ norm_layer=norm_layer,
+ # downsample=PatchMerging if (i_layer < self.num_layers - 1) else None,
+ downsample=downsamplelist[i_layer],
+ use_checkpoint=use_checkpoint,
+ )
+ self.layers.append(layer)
+
+ # num_features = [int(embed_dim * 2 ** i) for i in range(self.num_layers)]
+ self.num_features = num_features
+
+ # add a norm layer for each output
+ for i_layer in out_indices:
+ layer = norm_layer(num_features[i_layer])
+ layer_name = f"norm{i_layer}"
+ self.add_module(layer_name, layer)
+
+ self._freeze_stages()
+
+ def _freeze_stages(self):
+ if self.frozen_stages >= 0:
+ self.patch_embed.eval()
+ for param in self.patch_embed.parameters():
+ param.requires_grad = False
+
+ if self.frozen_stages >= 1 and self.ape:
+ self.absolute_pos_embed.requires_grad = False
+
+ if self.frozen_stages >= 2:
+ self.pos_drop.eval()
+ for i in range(0, self.frozen_stages - 1):
+ m = self.layers[i]
+ m.eval()
+ for param in m.parameters():
+ param.requires_grad = False
+
+ # def init_weights(self, pretrained=None):
+ # """Initialize the weights in backbone.
+ # Args:
+ # pretrained (str, optional): Path to pre-trained weights.
+ # Defaults to None.
+ # """
+
+ # def _init_weights(m):
+ # if isinstance(m, nn.Linear):
+ # trunc_normal_(m.weight, std=.02)
+ # if isinstance(m, nn.Linear) and m.bias is not None:
+ # nn.init.constant_(m.bias, 0)
+ # elif isinstance(m, nn.LayerNorm):
+ # nn.init.constant_(m.bias, 0)
+ # nn.init.constant_(m.weight, 1.0)
+
+ # if isinstance(pretrained, str):
+ # self.apply(_init_weights)
+ # logger = get_root_logger()
+ # load_checkpoint(self, pretrained, strict=False, logger=logger)
+ # elif pretrained is None:
+ # self.apply(_init_weights)
+ # else:
+ # raise TypeError('pretrained must be a str or None')
+
+ def forward_raw(self, x):
+ """Forward function."""
+ x = self.patch_embed(x)
+
+ Wh, Ww = x.size(2), x.size(3)
+ if self.ape:
+ # interpolate the position embedding to the corresponding size
+ absolute_pos_embed = F.interpolate(
+ self.absolute_pos_embed, size=(Wh, Ww), mode="bicubic"
+ )
+ x = (x + absolute_pos_embed).flatten(2).transpose(1, 2) # B Wh*Ww C
+ else:
+ x = x.flatten(2).transpose(1, 2)
+ x = self.pos_drop(x)
+
+ outs = []
+ for i in range(self.num_layers):
+ layer = self.layers[i]
+ x_out, H, W, x, Wh, Ww = layer(x, Wh, Ww)
+ # import ipdb; ipdb.set_trace()
+
+ if i in self.out_indices:
+ norm_layer = getattr(self, f"norm{i}")
+ x_out = norm_layer(x_out)
+
+ out = x_out.view(-1, H, W, self.num_features[i]).permute(0, 3, 1, 2).contiguous()
+ outs.append(out)
+ # in:
+ # torch.Size([2, 3, 1024, 1024])
+ # outs:
+ # [torch.Size([2, 192, 256, 256]), torch.Size([2, 384, 128, 128]), \
+ # torch.Size([2, 768, 64, 64]), torch.Size([2, 1536, 32, 32])]
+ return tuple(outs)
+
+ def forward(self, tensor_list: NestedTensor):
+ x = tensor_list.tensors
+
+ """Forward function."""
+ x = self.patch_embed(x)
+
+ Wh, Ww = x.size(2), x.size(3)
+ if self.ape:
+ # interpolate the position embedding to the corresponding size
+ absolute_pos_embed = F.interpolate(
+ self.absolute_pos_embed, size=(Wh, Ww), mode="bicubic"
+ )
+ x = (x + absolute_pos_embed).flatten(2).transpose(1, 2) # B Wh*Ww C
+ else:
+ x = x.flatten(2).transpose(1, 2)
+ x = self.pos_drop(x)
+
+ outs = []
+ for i in range(self.num_layers):
+ layer = self.layers[i]
+ x_out, H, W, x, Wh, Ww = layer(x, Wh, Ww)
+
+ if i in self.out_indices:
+ norm_layer = getattr(self, f"norm{i}")
+ x_out = norm_layer(x_out)
+
+ out = x_out.view(-1, H, W, self.num_features[i]).permute(0, 3, 1, 2).contiguous()
+ outs.append(out)
+ # in:
+ # torch.Size([2, 3, 1024, 1024])
+ # out:
+ # [torch.Size([2, 192, 256, 256]), torch.Size([2, 384, 128, 128]), \
+ # torch.Size([2, 768, 64, 64]), torch.Size([2, 1536, 32, 32])]
+
+ # collect for nesttensors
+ outs_dict = {}
+ for idx, out_i in enumerate(outs):
+ m = tensor_list.mask
+ assert m is not None
+ mask = F.interpolate(m[None].float(), size=out_i.shape[-2:]).to(torch.bool)[0]
+ outs_dict[idx] = NestedTensor(out_i, mask)
+
+ return outs_dict
+
+ def train(self, mode=True):
+ """Convert the model into training mode while keep layers freezed."""
+ super(SwinTransformer, self).train(mode)
+ self._freeze_stages()
+
+
+def build_swin_transformer(modelname, pretrain_img_size, **kw):
+ assert modelname in [
+ "swin_T_224_1k",
+ "swin_B_224_22k",
+ "swin_B_384_22k",
+ "swin_L_224_22k",
+ "swin_L_384_22k",
+ ]
+
+ model_para_dict = {
+ "swin_T_224_1k": dict(
+ embed_dim=96, depths=[2, 2, 6, 2], num_heads=[3, 6, 12, 24], window_size=7
+ ),
+ "swin_B_224_22k": dict(
+ embed_dim=128, depths=[2, 2, 18, 2], num_heads=[4, 8, 16, 32], window_size=7
+ ),
+ "swin_B_384_22k": dict(
+ embed_dim=128, depths=[2, 2, 18, 2], num_heads=[4, 8, 16, 32], window_size=12
+ ),
+ "swin_L_224_22k": dict(
+ embed_dim=192, depths=[2, 2, 18, 2], num_heads=[6, 12, 24, 48], window_size=7
+ ),
+ "swin_L_384_22k": dict(
+ embed_dim=192, depths=[2, 2, 18, 2], num_heads=[6, 12, 24, 48], window_size=12
+ ),
+ }
+ kw_cgf = model_para_dict[modelname]
+ kw_cgf.update(kw)
+ model = SwinTransformer(pretrain_img_size=pretrain_img_size, **kw_cgf)
+ return model
+
+
+if __name__ == "__main__":
+ model = build_swin_transformer("swin_L_384_22k", 384, dilation=True)
+ x = torch.rand(2, 3, 1024, 1024)
+ y = model.forward_raw(x)
+ import ipdb
+
+ ipdb.set_trace()
+ x = torch.rand(2, 3, 384, 384)
+ y = model.forward_raw(x)
diff --git a/GroundingDINO/groundingdino/models/GroundingDINO/bertwarper.py b/GroundingDINO/groundingdino/models/GroundingDINO/bertwarper.py
new file mode 100644
index 0000000000000000000000000000000000000000..f0cf9779b270e1aead32845006f8b881fcba37ad
--- /dev/null
+++ b/GroundingDINO/groundingdino/models/GroundingDINO/bertwarper.py
@@ -0,0 +1,273 @@
+# ------------------------------------------------------------------------
+# Grounding DINO
+# url: https://github.com/IDEA-Research/GroundingDINO
+# Copyright (c) 2023 IDEA. All Rights Reserved.
+# Licensed under the Apache License, Version 2.0 [see LICENSE for details]
+# ------------------------------------------------------------------------
+
+import torch
+import torch.nn.functional as F
+import torch.utils.checkpoint as checkpoint
+from torch import Tensor, nn
+from torchvision.ops.boxes import nms
+from transformers import BertConfig, BertModel, BertPreTrainedModel
+from transformers.modeling_outputs import BaseModelOutputWithPoolingAndCrossAttentions
+
+
+class BertModelWarper(nn.Module):
+ def __init__(self, bert_model):
+ super().__init__()
+ # self.bert = bert_modelc
+
+ self.config = bert_model.config
+ self.embeddings = bert_model.embeddings
+ self.encoder = bert_model.encoder
+ self.pooler = bert_model.pooler
+
+ self.get_extended_attention_mask = bert_model.get_extended_attention_mask
+ self.invert_attention_mask = bert_model.invert_attention_mask
+ self.get_head_mask = bert_model.get_head_mask
+
+ def forward(
+ self,
+ input_ids=None,
+ attention_mask=None,
+ token_type_ids=None,
+ position_ids=None,
+ head_mask=None,
+ inputs_embeds=None,
+ encoder_hidden_states=None,
+ encoder_attention_mask=None,
+ past_key_values=None,
+ use_cache=None,
+ output_attentions=None,
+ output_hidden_states=None,
+ return_dict=None,
+ ):
+ r"""
+ encoder_hidden_states (:obj:`torch.FloatTensor` of shape :obj:`(batch_size, sequence_length, hidden_size)`, `optional`):
+ Sequence of hidden-states at the output of the last layer of the encoder. Used in the cross-attention if
+ the model is configured as a decoder.
+ encoder_attention_mask (:obj:`torch.FloatTensor` of shape :obj:`(batch_size, sequence_length)`, `optional`):
+ Mask to avoid performing attention on the padding token indices of the encoder input. This mask is used in
+ the cross-attention if the model is configured as a decoder. Mask values selected in ``[0, 1]``:
+
+ - 1 for tokens that are **not masked**,
+ - 0 for tokens that are **masked**.
+ past_key_values (:obj:`tuple(tuple(torch.FloatTensor))` of length :obj:`config.n_layers` with each tuple having 4 tensors of shape :obj:`(batch_size, num_heads, sequence_length - 1, embed_size_per_head)`):
+ Contains precomputed key and value hidden states of the attention blocks. Can be used to speed up decoding.
+
+ If :obj:`past_key_values` are used, the user can optionally input only the last :obj:`decoder_input_ids`
+ (those that don't have their past key value states given to this model) of shape :obj:`(batch_size, 1)`
+ instead of all :obj:`decoder_input_ids` of shape :obj:`(batch_size, sequence_length)`.
+ use_cache (:obj:`bool`, `optional`):
+ If set to :obj:`True`, :obj:`past_key_values` key value states are returned and can be used to speed up
+ decoding (see :obj:`past_key_values`).
+ """
+ output_attentions = (
+ output_attentions if output_attentions is not None else self.config.output_attentions
+ )
+ output_hidden_states = (
+ output_hidden_states
+ if output_hidden_states is not None
+ else self.config.output_hidden_states
+ )
+ return_dict = return_dict if return_dict is not None else self.config.use_return_dict
+
+ if self.config.is_decoder:
+ use_cache = use_cache if use_cache is not None else self.config.use_cache
+ else:
+ use_cache = False
+
+ if input_ids is not None and inputs_embeds is not None:
+ raise ValueError("You cannot specify both input_ids and inputs_embeds at the same time")
+ elif input_ids is not None:
+ input_shape = input_ids.size()
+ batch_size, seq_length = input_shape
+ elif inputs_embeds is not None:
+ input_shape = inputs_embeds.size()[:-1]
+ batch_size, seq_length = input_shape
+ else:
+ raise ValueError("You have to specify either input_ids or inputs_embeds")
+
+ device = input_ids.device if input_ids is not None else inputs_embeds.device
+
+ # past_key_values_length
+ past_key_values_length = (
+ past_key_values[0][0].shape[2] if past_key_values is not None else 0
+ )
+
+ if attention_mask is None:
+ attention_mask = torch.ones(
+ ((batch_size, seq_length + past_key_values_length)), device=device
+ )
+ if token_type_ids is None:
+ token_type_ids = torch.zeros(input_shape, dtype=torch.long, device=device)
+
+ # We can provide a self-attention mask of dimensions [batch_size, from_seq_length, to_seq_length]
+ # ourselves in which case we just need to make it broadcastable to all heads.
+ extended_attention_mask: torch.Tensor = self.get_extended_attention_mask(
+ attention_mask, input_shape, device
+ )
+
+ # If a 2D or 3D attention mask is provided for the cross-attention
+ # we need to make broadcastable to [batch_size, num_heads, seq_length, seq_length]
+ if self.config.is_decoder and encoder_hidden_states is not None:
+ encoder_batch_size, encoder_sequence_length, _ = encoder_hidden_states.size()
+ encoder_hidden_shape = (encoder_batch_size, encoder_sequence_length)
+ if encoder_attention_mask is None:
+ encoder_attention_mask = torch.ones(encoder_hidden_shape, device=device)
+ encoder_extended_attention_mask = self.invert_attention_mask(encoder_attention_mask)
+ else:
+ encoder_extended_attention_mask = None
+ # if os.environ.get('IPDB_SHILONG_DEBUG', None) == 'INFO':
+ # import ipdb; ipdb.set_trace()
+
+ # Prepare head mask if needed
+ # 1.0 in head_mask indicate we keep the head
+ # attention_probs has shape bsz x n_heads x N x N
+ # input head_mask has shape [num_heads] or [num_hidden_layers x num_heads]
+ # and head_mask is converted to shape [num_hidden_layers x batch x num_heads x seq_length x seq_length]
+ head_mask = self.get_head_mask(head_mask, self.config.num_hidden_layers)
+
+ embedding_output = self.embeddings(
+ input_ids=input_ids,
+ position_ids=position_ids,
+ token_type_ids=token_type_ids,
+ inputs_embeds=inputs_embeds,
+ past_key_values_length=past_key_values_length,
+ )
+
+ encoder_outputs = self.encoder(
+ embedding_output,
+ attention_mask=extended_attention_mask,
+ head_mask=head_mask,
+ encoder_hidden_states=encoder_hidden_states,
+ encoder_attention_mask=encoder_extended_attention_mask,
+ past_key_values=past_key_values,
+ use_cache=use_cache,
+ output_attentions=output_attentions,
+ output_hidden_states=output_hidden_states,
+ return_dict=return_dict,
+ )
+ sequence_output = encoder_outputs[0]
+ pooled_output = self.pooler(sequence_output) if self.pooler is not None else None
+
+ if not return_dict:
+ return (sequence_output, pooled_output) + encoder_outputs[1:]
+
+ return BaseModelOutputWithPoolingAndCrossAttentions(
+ last_hidden_state=sequence_output,
+ pooler_output=pooled_output,
+ past_key_values=encoder_outputs.past_key_values,
+ hidden_states=encoder_outputs.hidden_states,
+ attentions=encoder_outputs.attentions,
+ cross_attentions=encoder_outputs.cross_attentions,
+ )
+
+
+class TextEncoderShell(nn.Module):
+ def __init__(self, text_encoder):
+ super().__init__()
+ self.text_encoder = text_encoder
+ self.config = self.text_encoder.config
+
+ def forward(self, **kw):
+ # feed into text encoder
+ return self.text_encoder(**kw)
+
+
+def generate_masks_with_special_tokens(tokenized, special_tokens_list, tokenizer):
+ """Generate attention mask between each pair of special tokens
+ Args:
+ input_ids (torch.Tensor): input ids. Shape: [bs, num_token]
+ special_tokens_mask (list): special tokens mask.
+ Returns:
+ torch.Tensor: attention mask between each special tokens.
+ """
+ input_ids = tokenized["input_ids"]
+ bs, num_token = input_ids.shape
+ # special_tokens_mask: bs, num_token. 1 for special tokens. 0 for normal tokens
+ special_tokens_mask = torch.zeros((bs, num_token), device=input_ids.device).bool()
+ for special_token in special_tokens_list:
+ special_tokens_mask |= input_ids == special_token
+
+ # idxs: each row is a list of indices of special tokens
+ idxs = torch.nonzero(special_tokens_mask)
+
+ # generate attention mask and positional ids
+ attention_mask = (
+ torch.eye(num_token, device=input_ids.device).bool().unsqueeze(0).repeat(bs, 1, 1)
+ )
+ position_ids = torch.zeros((bs, num_token), device=input_ids.device)
+ previous_col = 0
+ for i in range(idxs.shape[0]):
+ row, col = idxs[i]
+ if (col == 0) or (col == num_token - 1):
+ attention_mask[row, col, col] = True
+ position_ids[row, col] = 0
+ else:
+ attention_mask[row, previous_col + 1 : col + 1, previous_col + 1 : col + 1] = True
+ position_ids[row, previous_col + 1 : col + 1] = torch.arange(
+ 0, col - previous_col, device=input_ids.device
+ )
+
+ previous_col = col
+
+ # # padding mask
+ # padding_mask = tokenized['attention_mask']
+ # attention_mask = attention_mask & padding_mask.unsqueeze(1).bool() & padding_mask.unsqueeze(2).bool()
+
+ return attention_mask, position_ids.to(torch.long)
+
+
+def generate_masks_with_special_tokens_and_transfer_map(tokenized, special_tokens_list, tokenizer):
+ """Generate attention mask between each pair of special tokens
+ Args:
+ input_ids (torch.Tensor): input ids. Shape: [bs, num_token]
+ special_tokens_mask (list): special tokens mask.
+ Returns:
+ torch.Tensor: attention mask between each special tokens.
+ """
+ input_ids = tokenized["input_ids"]
+ bs, num_token = input_ids.shape
+ # special_tokens_mask: bs, num_token. 1 for special tokens. 0 for normal tokens
+ special_tokens_mask = torch.zeros((bs, num_token), device=input_ids.device).bool()
+ for special_token in special_tokens_list:
+ special_tokens_mask |= input_ids == special_token
+
+ # idxs: each row is a list of indices of special tokens
+ idxs = torch.nonzero(special_tokens_mask)
+
+ # generate attention mask and positional ids
+ attention_mask = (
+ torch.eye(num_token, device=input_ids.device).bool().unsqueeze(0).repeat(bs, 1, 1)
+ )
+ position_ids = torch.zeros((bs, num_token), device=input_ids.device)
+ cate_to_token_mask_list = [[] for _ in range(bs)]
+ previous_col = 0
+ for i in range(idxs.shape[0]):
+ row, col = idxs[i]
+ if (col == 0) or (col == num_token - 1):
+ attention_mask[row, col, col] = True
+ position_ids[row, col] = 0
+ else:
+ attention_mask[row, previous_col + 1 : col + 1, previous_col + 1 : col + 1] = True
+ position_ids[row, previous_col + 1 : col + 1] = torch.arange(
+ 0, col - previous_col, device=input_ids.device
+ )
+ c2t_maski = torch.zeros((num_token), device=input_ids.device).bool()
+ c2t_maski[previous_col + 1 : col] = True
+ cate_to_token_mask_list[row].append(c2t_maski)
+ previous_col = col
+
+ cate_to_token_mask_list = [
+ torch.stack(cate_to_token_mask_listi, dim=0)
+ for cate_to_token_mask_listi in cate_to_token_mask_list
+ ]
+
+ # # padding mask
+ # padding_mask = tokenized['attention_mask']
+ # attention_mask = attention_mask & padding_mask.unsqueeze(1).bool() & padding_mask.unsqueeze(2).bool()
+
+ return attention_mask, position_ids.to(torch.long), cate_to_token_mask_list
diff --git a/GroundingDINO/groundingdino/models/GroundingDINO/csrc/MsDeformAttn/ms_deform_attn.h b/GroundingDINO/groundingdino/models/GroundingDINO/csrc/MsDeformAttn/ms_deform_attn.h
new file mode 100644
index 0000000000000000000000000000000000000000..c7408eba007b424194618baa63726657e36875e3
--- /dev/null
+++ b/GroundingDINO/groundingdino/models/GroundingDINO/csrc/MsDeformAttn/ms_deform_attn.h
@@ -0,0 +1,64 @@
+/*!
+**************************************************************************************************
+* Deformable DETR
+* Copyright (c) 2020 SenseTime. All Rights Reserved.
+* Licensed under the Apache License, Version 2.0 [see LICENSE for details]
+**************************************************************************************************
+* Modified from https://github.com/chengdazhi/Deformable-Convolution-V2-PyTorch/tree/pytorch_1.0.0
+**************************************************************************************************
+*/
+
+#pragma once
+
+#include "ms_deform_attn_cpu.h"
+
+#ifdef WITH_CUDA
+#include "ms_deform_attn_cuda.h"
+#endif
+
+namespace groundingdino {
+
+at::Tensor
+ms_deform_attn_forward(
+ const at::Tensor &value,
+ const at::Tensor &spatial_shapes,
+ const at::Tensor &level_start_index,
+ const at::Tensor &sampling_loc,
+ const at::Tensor &attn_weight,
+ const int im2col_step)
+{
+ if (value.type().is_cuda())
+ {
+#ifdef WITH_CUDA
+ return ms_deform_attn_cuda_forward(
+ value, spatial_shapes, level_start_index, sampling_loc, attn_weight, im2col_step);
+#else
+ AT_ERROR("Not compiled with GPU support");
+#endif
+ }
+ AT_ERROR("Not implemented on the CPU");
+}
+
+std::vector
+ms_deform_attn_backward(
+ const at::Tensor &value,
+ const at::Tensor &spatial_shapes,
+ const at::Tensor &level_start_index,
+ const at::Tensor &sampling_loc,
+ const at::Tensor &attn_weight,
+ const at::Tensor &grad_output,
+ const int im2col_step)
+{
+ if (value.type().is_cuda())
+ {
+#ifdef WITH_CUDA
+ return ms_deform_attn_cuda_backward(
+ value, spatial_shapes, level_start_index, sampling_loc, attn_weight, grad_output, im2col_step);
+#else
+ AT_ERROR("Not compiled with GPU support");
+#endif
+ }
+ AT_ERROR("Not implemented on the CPU");
+}
+
+} // namespace groundingdino
\ No newline at end of file
diff --git a/GroundingDINO/groundingdino/models/GroundingDINO/csrc/MsDeformAttn/ms_deform_attn_cpu.cpp b/GroundingDINO/groundingdino/models/GroundingDINO/csrc/MsDeformAttn/ms_deform_attn_cpu.cpp
new file mode 100644
index 0000000000000000000000000000000000000000..551243fdadfd1682b5dc6628623b67a79b3f6c74
--- /dev/null
+++ b/GroundingDINO/groundingdino/models/GroundingDINO/csrc/MsDeformAttn/ms_deform_attn_cpu.cpp
@@ -0,0 +1,43 @@
+/*!
+**************************************************************************************************
+* Deformable DETR
+* Copyright (c) 2020 SenseTime. All Rights Reserved.
+* Licensed under the Apache License, Version 2.0 [see LICENSE for details]
+**************************************************************************************************
+* Modified from https://github.com/chengdazhi/Deformable-Convolution-V2-PyTorch/tree/pytorch_1.0.0
+**************************************************************************************************
+*/
+
+#include
+
+#include
+#include
+
+namespace groundingdino {
+
+at::Tensor
+ms_deform_attn_cpu_forward(
+ const at::Tensor &value,
+ const at::Tensor &spatial_shapes,
+ const at::Tensor &level_start_index,
+ const at::Tensor &sampling_loc,
+ const at::Tensor &attn_weight,
+ const int im2col_step)
+{
+ AT_ERROR("Not implement on cpu");
+}
+
+std::vector
+ms_deform_attn_cpu_backward(
+ const at::Tensor &value,
+ const at::Tensor &spatial_shapes,
+ const at::Tensor &level_start_index,
+ const at::Tensor &sampling_loc,
+ const at::Tensor &attn_weight,
+ const at::Tensor &grad_output,
+ const int im2col_step)
+{
+ AT_ERROR("Not implement on cpu");
+}
+
+} // namespace groundingdino
diff --git a/GroundingDINO/groundingdino/models/GroundingDINO/csrc/MsDeformAttn/ms_deform_attn_cpu.h b/GroundingDINO/groundingdino/models/GroundingDINO/csrc/MsDeformAttn/ms_deform_attn_cpu.h
new file mode 100644
index 0000000000000000000000000000000000000000..b2b88e8c46f19b6db0933163e57ccdb51180f517
--- /dev/null
+++ b/GroundingDINO/groundingdino/models/GroundingDINO/csrc/MsDeformAttn/ms_deform_attn_cpu.h
@@ -0,0 +1,35 @@
+/*!
+**************************************************************************************************
+* Deformable DETR
+* Copyright (c) 2020 SenseTime. All Rights Reserved.
+* Licensed under the Apache License, Version 2.0 [see LICENSE for details]
+**************************************************************************************************
+* Modified from https://github.com/chengdazhi/Deformable-Convolution-V2-PyTorch/tree/pytorch_1.0.0
+**************************************************************************************************
+*/
+
+#pragma once
+#include
+
+namespace groundingdino {
+
+at::Tensor
+ms_deform_attn_cpu_forward(
+ const at::Tensor &value,
+ const at::Tensor &spatial_shapes,
+ const at::Tensor &level_start_index,
+ const at::Tensor &sampling_loc,
+ const at::Tensor &attn_weight,
+ const int im2col_step);
+
+std::vector
+ms_deform_attn_cpu_backward(
+ const at::Tensor &value,
+ const at::Tensor &spatial_shapes,
+ const at::Tensor &level_start_index,
+ const at::Tensor &sampling_loc,
+ const at::Tensor &attn_weight,
+ const at::Tensor &grad_output,
+ const int im2col_step);
+
+} // namespace groundingdino
diff --git a/GroundingDINO/groundingdino/models/GroundingDINO/csrc/MsDeformAttn/ms_deform_attn_cuda.cu b/GroundingDINO/groundingdino/models/GroundingDINO/csrc/MsDeformAttn/ms_deform_attn_cuda.cu
new file mode 100644
index 0000000000000000000000000000000000000000..d04fae8a9a45c11e4e74f3035e94762796da4096
--- /dev/null
+++ b/GroundingDINO/groundingdino/models/GroundingDINO/csrc/MsDeformAttn/ms_deform_attn_cuda.cu
@@ -0,0 +1,156 @@
+/*!
+**************************************************************************************************
+* Deformable DETR
+* Copyright (c) 2020 SenseTime. All Rights Reserved.
+* Licensed under the Apache License, Version 2.0 [see LICENSE for details]
+**************************************************************************************************
+* Modified from https://github.com/chengdazhi/Deformable-Convolution-V2-PyTorch/tree/pytorch_1.0.0
+**************************************************************************************************
+*/
+
+#include
+#include "ms_deform_im2col_cuda.cuh"
+
+#include
+#include
+#include
+#include
+
+namespace groundingdino {
+
+at::Tensor ms_deform_attn_cuda_forward(
+ const at::Tensor &value,
+ const at::Tensor &spatial_shapes,
+ const at::Tensor &level_start_index,
+ const at::Tensor &sampling_loc,
+ const at::Tensor &attn_weight,
+ const int im2col_step)
+{
+ AT_ASSERTM(value.is_contiguous(), "value tensor has to be contiguous");
+ AT_ASSERTM(spatial_shapes.is_contiguous(), "spatial_shapes tensor has to be contiguous");
+ AT_ASSERTM(level_start_index.is_contiguous(), "level_start_index tensor has to be contiguous");
+ AT_ASSERTM(sampling_loc.is_contiguous(), "sampling_loc tensor has to be contiguous");
+ AT_ASSERTM(attn_weight.is_contiguous(), "attn_weight tensor has to be contiguous");
+
+ AT_ASSERTM(value.type().is_cuda(), "value must be a CUDA tensor");
+ AT_ASSERTM(spatial_shapes.type().is_cuda(), "spatial_shapes must be a CUDA tensor");
+ AT_ASSERTM(level_start_index.type().is_cuda(), "level_start_index must be a CUDA tensor");
+ AT_ASSERTM(sampling_loc.type().is_cuda(), "sampling_loc must be a CUDA tensor");
+ AT_ASSERTM(attn_weight.type().is_cuda(), "attn_weight must be a CUDA tensor");
+
+ const int batch = value.size(0);
+ const int spatial_size = value.size(1);
+ const int num_heads = value.size(2);
+ const int channels = value.size(3);
+
+ const int num_levels = spatial_shapes.size(0);
+
+ const int num_query = sampling_loc.size(1);
+ const int num_point = sampling_loc.size(4);
+
+ const int im2col_step_ = std::min(batch, im2col_step);
+
+ AT_ASSERTM(batch % im2col_step_ == 0, "batch(%d) must divide im2col_step(%d)", batch, im2col_step_);
+
+ auto output = at::zeros({batch, num_query, num_heads, channels}, value.options());
+
+ const int batch_n = im2col_step_;
+ auto output_n = output.view({batch/im2col_step_, batch_n, num_query, num_heads, channels});
+ auto per_value_size = spatial_size * num_heads * channels;
+ auto per_sample_loc_size = num_query * num_heads * num_levels * num_point * 2;
+ auto per_attn_weight_size = num_query * num_heads * num_levels * num_point;
+ for (int n = 0; n < batch/im2col_step_; ++n)
+ {
+ auto columns = output_n.select(0, n);
+ AT_DISPATCH_FLOATING_TYPES(value.type(), "ms_deform_attn_forward_cuda", ([&] {
+ ms_deformable_im2col_cuda(at::cuda::getCurrentCUDAStream(),
+ value.data() + n * im2col_step_ * per_value_size,
+ spatial_shapes.data(),
+ level_start_index.data(),
+ sampling_loc.data() + n * im2col_step_ * per_sample_loc_size,
+ attn_weight.data() + n * im2col_step_ * per_attn_weight_size,
+ batch_n, spatial_size, num_heads, channels, num_levels, num_query, num_point,
+ columns.data());
+
+ }));
+ }
+
+ output = output.view({batch, num_query, num_heads*channels});
+
+ return output;
+}
+
+
+std::vector ms_deform_attn_cuda_backward(
+ const at::Tensor &value,
+ const at::Tensor &spatial_shapes,
+ const at::Tensor &level_start_index,
+ const at::Tensor &sampling_loc,
+ const at::Tensor &attn_weight,
+ const at::Tensor &grad_output,
+ const int im2col_step)
+{
+
+ AT_ASSERTM(value.is_contiguous(), "value tensor has to be contiguous");
+ AT_ASSERTM(spatial_shapes.is_contiguous(), "spatial_shapes tensor has to be contiguous");
+ AT_ASSERTM(level_start_index.is_contiguous(), "level_start_index tensor has to be contiguous");
+ AT_ASSERTM(sampling_loc.is_contiguous(), "sampling_loc tensor has to be contiguous");
+ AT_ASSERTM(attn_weight.is_contiguous(), "attn_weight tensor has to be contiguous");
+ AT_ASSERTM(grad_output.is_contiguous(), "grad_output tensor has to be contiguous");
+
+ AT_ASSERTM(value.type().is_cuda(), "value must be a CUDA tensor");
+ AT_ASSERTM(spatial_shapes.type().is_cuda(), "spatial_shapes must be a CUDA tensor");
+ AT_ASSERTM(level_start_index.type().is_cuda(), "level_start_index must be a CUDA tensor");
+ AT_ASSERTM(sampling_loc.type().is_cuda(), "sampling_loc must be a CUDA tensor");
+ AT_ASSERTM(attn_weight.type().is_cuda(), "attn_weight must be a CUDA tensor");
+ AT_ASSERTM(grad_output.type().is_cuda(), "grad_output must be a CUDA tensor");
+
+ const int batch = value.size(0);
+ const int spatial_size = value.size(1);
+ const int num_heads = value.size(2);
+ const int channels = value.size(3);
+
+ const int num_levels = spatial_shapes.size(0);
+
+ const int num_query = sampling_loc.size(1);
+ const int num_point = sampling_loc.size(4);
+
+ const int im2col_step_ = std::min(batch, im2col_step);
+
+ AT_ASSERTM(batch % im2col_step_ == 0, "batch(%d) must divide im2col_step(%d)", batch, im2col_step_);
+
+ auto grad_value = at::zeros_like(value);
+ auto grad_sampling_loc = at::zeros_like(sampling_loc);
+ auto grad_attn_weight = at::zeros_like(attn_weight);
+
+ const int batch_n = im2col_step_;
+ auto per_value_size = spatial_size * num_heads * channels;
+ auto per_sample_loc_size = num_query * num_heads * num_levels * num_point * 2;
+ auto per_attn_weight_size = num_query * num_heads * num_levels * num_point;
+ auto grad_output_n = grad_output.view({batch/im2col_step_, batch_n, num_query, num_heads, channels});
+
+ for (int n = 0; n < batch/im2col_step_; ++n)
+ {
+ auto grad_output_g = grad_output_n.select(0, n);
+ AT_DISPATCH_FLOATING_TYPES(value.type(), "ms_deform_attn_backward_cuda", ([&] {
+ ms_deformable_col2im_cuda(at::cuda::getCurrentCUDAStream(),
+ grad_output_g.data(),
+ value.data() + n * im2col_step_ * per_value_size,
+ spatial_shapes.data(),
+ level_start_index.data(),
+ sampling_loc.data() + n * im2col_step_ * per_sample_loc_size,
+ attn_weight.data() + n * im2col_step_ * per_attn_weight_size,
+ batch_n, spatial_size, num_heads, channels, num_levels, num_query, num_point,
+ grad_value.data() + n * im2col_step_ * per_value_size,
+ grad_sampling_loc.data() + n * im2col_step_ * per_sample_loc_size,
+ grad_attn_weight.data() + n * im2col_step_ * per_attn_weight_size);
+
+ }));
+ }
+
+ return {
+ grad_value, grad_sampling_loc, grad_attn_weight
+ };
+}
+
+} // namespace groundingdino
\ No newline at end of file
diff --git a/GroundingDINO/groundingdino/models/GroundingDINO/csrc/MsDeformAttn/ms_deform_attn_cuda.h b/GroundingDINO/groundingdino/models/GroundingDINO/csrc/MsDeformAttn/ms_deform_attn_cuda.h
new file mode 100644
index 0000000000000000000000000000000000000000..ad1311a78f61303616504eb991aaa9c4a93d9948
--- /dev/null
+++ b/GroundingDINO/groundingdino/models/GroundingDINO/csrc/MsDeformAttn/ms_deform_attn_cuda.h
@@ -0,0 +1,33 @@
+/*!
+**************************************************************************************************
+* Deformable DETR
+* Copyright (c) 2020 SenseTime. All Rights Reserved.
+* Licensed under the Apache License, Version 2.0 [see LICENSE for details]
+**************************************************************************************************
+* Modified from https://github.com/chengdazhi/Deformable-Convolution-V2-PyTorch/tree/pytorch_1.0.0
+**************************************************************************************************
+*/
+
+#pragma once
+#include
+
+namespace groundingdino {
+
+at::Tensor ms_deform_attn_cuda_forward(
+ const at::Tensor &value,
+ const at::Tensor &spatial_shapes,
+ const at::Tensor &level_start_index,
+ const at::Tensor &sampling_loc,
+ const at::Tensor &attn_weight,
+ const int im2col_step);
+
+std::vector ms_deform_attn_cuda_backward(
+ const at::Tensor &value,
+ const at::Tensor &spatial_shapes,
+ const at::Tensor &level_start_index,
+ const at::Tensor &sampling_loc,
+ const at::Tensor &attn_weight,
+ const at::Tensor &grad_output,
+ const int im2col_step);
+
+} // namespace groundingdino
\ No newline at end of file
diff --git a/GroundingDINO/groundingdino/models/GroundingDINO/csrc/MsDeformAttn/ms_deform_im2col_cuda.cuh b/GroundingDINO/groundingdino/models/GroundingDINO/csrc/MsDeformAttn/ms_deform_im2col_cuda.cuh
new file mode 100644
index 0000000000000000000000000000000000000000..6bc2acb7aea0eab2e9e91e769a16861e1652c284
--- /dev/null
+++ b/GroundingDINO/groundingdino/models/GroundingDINO/csrc/MsDeformAttn/ms_deform_im2col_cuda.cuh
@@ -0,0 +1,1327 @@
+/*!
+**************************************************************************
+* Deformable DETR
+* Copyright (c) 2020 SenseTime. All Rights Reserved.
+* Licensed under the Apache License, Version 2.0 [see LICENSE for details]
+**************************************************************************
+* Modified from DCN (https://github.com/msracver/Deformable-ConvNets)
+* Copyright (c) 2018 Microsoft
+**************************************************************************
+*/
+
+#include
+#include
+#include
+
+#include
+#include
+
+#include
+
+#define CUDA_KERNEL_LOOP(i, n) \
+ for (int i = blockIdx.x * blockDim.x + threadIdx.x; \
+ i < (n); \
+ i += blockDim.x * gridDim.x)
+
+const int CUDA_NUM_THREADS = 1024;
+inline int GET_BLOCKS(const int N, const int num_threads)
+{
+ return (N + num_threads - 1) / num_threads;
+}
+
+
+template
+__device__ scalar_t ms_deform_attn_im2col_bilinear(const scalar_t* &bottom_data,
+ const int &height, const int &width, const int &nheads, const int &channels,
+ const scalar_t &h, const scalar_t &w, const int &m, const int &c)
+{
+ const int h_low = floor(h);
+ const int w_low = floor(w);
+ const int h_high = h_low + 1;
+ const int w_high = w_low + 1;
+
+ const scalar_t lh = h - h_low;
+ const scalar_t lw = w - w_low;
+ const scalar_t hh = 1 - lh, hw = 1 - lw;
+
+ const int w_stride = nheads * channels;
+ const int h_stride = width * w_stride;
+ const int h_low_ptr_offset = h_low * h_stride;
+ const int h_high_ptr_offset = h_low_ptr_offset + h_stride;
+ const int w_low_ptr_offset = w_low * w_stride;
+ const int w_high_ptr_offset = w_low_ptr_offset + w_stride;
+ const int base_ptr = m * channels + c;
+
+ scalar_t v1 = 0;
+ if (h_low >= 0 && w_low >= 0)
+ {
+ const int ptr1 = h_low_ptr_offset + w_low_ptr_offset + base_ptr;
+ v1 = bottom_data[ptr1];
+ }
+ scalar_t v2 = 0;
+ if (h_low >= 0 && w_high <= width - 1)
+ {
+ const int ptr2 = h_low_ptr_offset + w_high_ptr_offset + base_ptr;
+ v2 = bottom_data[ptr2];
+ }
+ scalar_t v3 = 0;
+ if (h_high <= height - 1 && w_low >= 0)
+ {
+ const int ptr3 = h_high_ptr_offset + w_low_ptr_offset + base_ptr;
+ v3 = bottom_data[ptr3];
+ }
+ scalar_t v4 = 0;
+ if (h_high <= height - 1 && w_high <= width - 1)
+ {
+ const int ptr4 = h_high_ptr_offset + w_high_ptr_offset + base_ptr;
+ v4 = bottom_data[ptr4];
+ }
+
+ const scalar_t w1 = hh * hw, w2 = hh * lw, w3 = lh * hw, w4 = lh * lw;
+
+ const scalar_t val = (w1 * v1 + w2 * v2 + w3 * v3 + w4 * v4);
+ return val;
+}
+
+
+template
+__device__ void ms_deform_attn_col2im_bilinear(const scalar_t* &bottom_data,
+ const int &height, const int &width, const int &nheads, const int &channels,
+ const scalar_t &h, const scalar_t &w, const int &m, const int &c,
+ const scalar_t &top_grad,
+ const scalar_t &attn_weight,
+ scalar_t* &grad_value,
+ scalar_t* grad_sampling_loc,
+ scalar_t* grad_attn_weight)
+{
+ const int h_low = floor(h);
+ const int w_low = floor(w);
+ const int h_high = h_low + 1;
+ const int w_high = w_low + 1;
+
+ const scalar_t lh = h - h_low;
+ const scalar_t lw = w - w_low;
+ const scalar_t hh = 1 - lh, hw = 1 - lw;
+
+ const int w_stride = nheads * channels;
+ const int h_stride = width * w_stride;
+ const int h_low_ptr_offset = h_low * h_stride;
+ const int h_high_ptr_offset = h_low_ptr_offset + h_stride;
+ const int w_low_ptr_offset = w_low * w_stride;
+ const int w_high_ptr_offset = w_low_ptr_offset + w_stride;
+ const int base_ptr = m * channels + c;
+
+ const scalar_t w1 = hh * hw, w2 = hh * lw, w3 = lh * hw, w4 = lh * lw;
+ const scalar_t top_grad_value = top_grad * attn_weight;
+ scalar_t grad_h_weight = 0, grad_w_weight = 0;
+
+ scalar_t v1 = 0;
+ if (h_low >= 0 && w_low >= 0)
+ {
+ const int ptr1 = h_low_ptr_offset + w_low_ptr_offset + base_ptr;
+ v1 = bottom_data[ptr1];
+ grad_h_weight -= hw * v1;
+ grad_w_weight -= hh * v1;
+ atomicAdd(grad_value+ptr1, w1*top_grad_value);
+ }
+ scalar_t v2 = 0;
+ if (h_low >= 0 && w_high <= width - 1)
+ {
+ const int ptr2 = h_low_ptr_offset + w_high_ptr_offset + base_ptr;
+ v2 = bottom_data[ptr2];
+ grad_h_weight -= lw * v2;
+ grad_w_weight += hh * v2;
+ atomicAdd(grad_value+ptr2, w2*top_grad_value);
+ }
+ scalar_t v3 = 0;
+ if (h_high <= height - 1 && w_low >= 0)
+ {
+ const int ptr3 = h_high_ptr_offset + w_low_ptr_offset + base_ptr;
+ v3 = bottom_data[ptr3];
+ grad_h_weight += hw * v3;
+ grad_w_weight -= lh * v3;
+ atomicAdd(grad_value+ptr3, w3*top_grad_value);
+ }
+ scalar_t v4 = 0;
+ if (h_high <= height - 1 && w_high <= width - 1)
+ {
+ const int ptr4 = h_high_ptr_offset + w_high_ptr_offset + base_ptr;
+ v4 = bottom_data[ptr4];
+ grad_h_weight += lw * v4;
+ grad_w_weight += lh * v4;
+ atomicAdd(grad_value+ptr4, w4*top_grad_value);
+ }
+
+ const scalar_t val = (w1 * v1 + w2 * v2 + w3 * v3 + w4 * v4);
+ *grad_attn_weight = top_grad * val;
+ *grad_sampling_loc = width * grad_w_weight * top_grad_value;
+ *(grad_sampling_loc + 1) = height * grad_h_weight * top_grad_value;
+}
+
+
+template
+__device__ void ms_deform_attn_col2im_bilinear_gm(const scalar_t* &bottom_data,
+ const int &height, const int &width, const int &nheads, const int &channels,
+ const scalar_t &h, const scalar_t &w, const int &m, const int &c,
+ const scalar_t &top_grad,
+ const scalar_t &attn_weight,
+ scalar_t* &grad_value,
+ scalar_t* grad_sampling_loc,
+ scalar_t* grad_attn_weight)
+{
+ const int h_low = floor(h);
+ const int w_low = floor(w);
+ const int h_high = h_low + 1;
+ const int w_high = w_low + 1;
+
+ const scalar_t lh = h - h_low;
+ const scalar_t lw = w - w_low;
+ const scalar_t hh = 1 - lh, hw = 1 - lw;
+
+ const int w_stride = nheads * channels;
+ const int h_stride = width * w_stride;
+ const int h_low_ptr_offset = h_low * h_stride;
+ const int h_high_ptr_offset = h_low_ptr_offset + h_stride;
+ const int w_low_ptr_offset = w_low * w_stride;
+ const int w_high_ptr_offset = w_low_ptr_offset + w_stride;
+ const int base_ptr = m * channels + c;
+
+ const scalar_t w1 = hh * hw, w2 = hh * lw, w3 = lh * hw, w4 = lh * lw;
+ const scalar_t top_grad_value = top_grad * attn_weight;
+ scalar_t grad_h_weight = 0, grad_w_weight = 0;
+
+ scalar_t v1 = 0;
+ if (h_low >= 0 && w_low >= 0)
+ {
+ const int ptr1 = h_low_ptr_offset + w_low_ptr_offset + base_ptr;
+ v1 = bottom_data[ptr1];
+ grad_h_weight -= hw * v1;
+ grad_w_weight -= hh * v1;
+ atomicAdd(grad_value+ptr1, w1*top_grad_value);
+ }
+ scalar_t v2 = 0;
+ if (h_low >= 0 && w_high <= width - 1)
+ {
+ const int ptr2 = h_low_ptr_offset + w_high_ptr_offset + base_ptr;
+ v2 = bottom_data[ptr2];
+ grad_h_weight -= lw * v2;
+ grad_w_weight += hh * v2;
+ atomicAdd(grad_value+ptr2, w2*top_grad_value);
+ }
+ scalar_t v3 = 0;
+ if (h_high <= height - 1 && w_low >= 0)
+ {
+ const int ptr3 = h_high_ptr_offset + w_low_ptr_offset + base_ptr;
+ v3 = bottom_data[ptr3];
+ grad_h_weight += hw * v3;
+ grad_w_weight -= lh * v3;
+ atomicAdd(grad_value+ptr3, w3*top_grad_value);
+ }
+ scalar_t v4 = 0;
+ if (h_high <= height - 1 && w_high <= width - 1)
+ {
+ const int ptr4 = h_high_ptr_offset + w_high_ptr_offset + base_ptr;
+ v4 = bottom_data[ptr4];
+ grad_h_weight += lw * v4;
+ grad_w_weight += lh * v4;
+ atomicAdd(grad_value+ptr4, w4*top_grad_value);
+ }
+
+ const scalar_t val = (w1 * v1 + w2 * v2 + w3 * v3 + w4 * v4);
+ atomicAdd(grad_attn_weight, top_grad * val);
+ atomicAdd(grad_sampling_loc, width * grad_w_weight * top_grad_value);
+ atomicAdd(grad_sampling_loc + 1, height * grad_h_weight * top_grad_value);
+}
+
+
+template
+__global__ void ms_deformable_im2col_gpu_kernel(const int n,
+ const scalar_t *data_value,
+ const int64_t *data_spatial_shapes,
+ const int64_t *data_level_start_index,
+ const scalar_t *data_sampling_loc,
+ const scalar_t *data_attn_weight,
+ const int batch_size,
+ const int spatial_size,
+ const int num_heads,
+ const int channels,
+ const int num_levels,
+ const int num_query,
+ const int num_point,
+ scalar_t *data_col)
+{
+ CUDA_KERNEL_LOOP(index, n)
+ {
+ int _temp = index;
+ const int c_col = _temp % channels;
+ _temp /= channels;
+ const int sampling_index = _temp;
+ const int m_col = _temp % num_heads;
+ _temp /= num_heads;
+ const int q_col = _temp % num_query;
+ _temp /= num_query;
+ const int b_col = _temp;
+
+ scalar_t *data_col_ptr = data_col + index;
+ int data_weight_ptr = sampling_index * num_levels * num_point;
+ int data_loc_w_ptr = data_weight_ptr << 1;
+ const int qid_stride = num_heads * channels;
+ const int data_value_ptr_init_offset = b_col * spatial_size * qid_stride;
+ scalar_t col = 0;
+
+ for (int l_col=0; l_col < num_levels; ++l_col)
+ {
+ const int level_start_id = data_level_start_index[l_col];
+ const int spatial_h_ptr = l_col << 1;
+ const int spatial_h = data_spatial_shapes[spatial_h_ptr];
+ const int spatial_w = data_spatial_shapes[spatial_h_ptr + 1];
+ const scalar_t *data_value_ptr = data_value + (data_value_ptr_init_offset + level_start_id * qid_stride);
+ for (int p_col=0; p_col < num_point; ++p_col)
+ {
+ const scalar_t loc_w = data_sampling_loc[data_loc_w_ptr];
+ const scalar_t loc_h = data_sampling_loc[data_loc_w_ptr + 1];
+ const scalar_t weight = data_attn_weight[data_weight_ptr];
+
+ const scalar_t h_im = loc_h * spatial_h - 0.5;
+ const scalar_t w_im = loc_w * spatial_w - 0.5;
+
+ if (h_im > -1 && w_im > -1 && h_im < spatial_h && w_im < spatial_w)
+ {
+ col += ms_deform_attn_im2col_bilinear(data_value_ptr, spatial_h, spatial_w, num_heads, channels, h_im, w_im, m_col, c_col) * weight;
+ }
+
+ data_weight_ptr += 1;
+ data_loc_w_ptr += 2;
+ }
+ }
+ *data_col_ptr = col;
+ }
+}
+
+template
+__global__ void ms_deformable_col2im_gpu_kernel_shm_blocksize_aware_reduce_v1(const int n,
+ const scalar_t *grad_col,
+ const scalar_t *data_value,
+ const int64_t *data_spatial_shapes,
+ const int64_t *data_level_start_index,
+ const scalar_t *data_sampling_loc,
+ const scalar_t *data_attn_weight,
+ const int batch_size,
+ const int spatial_size,
+ const int num_heads,
+ const int channels,
+ const int num_levels,
+ const int num_query,
+ const int num_point,
+ scalar_t *grad_value,
+ scalar_t *grad_sampling_loc,
+ scalar_t *grad_attn_weight)
+{
+ CUDA_KERNEL_LOOP(index, n)
+ {
+ __shared__ scalar_t cache_grad_sampling_loc[blockSize * 2];
+ __shared__ scalar_t cache_grad_attn_weight[blockSize];
+ unsigned int tid = threadIdx.x;
+ int _temp = index;
+ const int c_col = _temp % channels;
+ _temp /= channels;
+ const int sampling_index = _temp;
+ const int m_col = _temp % num_heads;
+ _temp /= num_heads;
+ const int q_col = _temp % num_query;
+ _temp /= num_query;
+ const int b_col = _temp;
+
+ const scalar_t top_grad = grad_col[index];
+
+ int data_weight_ptr = sampling_index * num_levels * num_point;
+ int data_loc_w_ptr = data_weight_ptr << 1;
+ const int grad_sampling_ptr = data_weight_ptr;
+ grad_sampling_loc += grad_sampling_ptr << 1;
+ grad_attn_weight += grad_sampling_ptr;
+ const int grad_weight_stride = 1;
+ const int grad_loc_stride = 2;
+ const int qid_stride = num_heads * channels;
+ const int data_value_ptr_init_offset = b_col * spatial_size * qid_stride;
+
+ for (int l_col=0; l_col < num_levels; ++l_col)
+ {
+ const int level_start_id = data_level_start_index[l_col];
+ const int spatial_h_ptr = l_col << 1;
+ const int spatial_h = data_spatial_shapes[spatial_h_ptr];
+ const int spatial_w = data_spatial_shapes[spatial_h_ptr + 1];
+ const int value_ptr_offset = data_value_ptr_init_offset + level_start_id * qid_stride;
+ const scalar_t *data_value_ptr = data_value + value_ptr_offset;
+ scalar_t *grad_value_ptr = grad_value + value_ptr_offset;
+
+ for (int p_col=0; p_col < num_point; ++p_col)
+ {
+ const scalar_t loc_w = data_sampling_loc[data_loc_w_ptr];
+ const scalar_t loc_h = data_sampling_loc[data_loc_w_ptr + 1];
+ const scalar_t weight = data_attn_weight[data_weight_ptr];
+
+ const scalar_t h_im = loc_h * spatial_h - 0.5;
+ const scalar_t w_im = loc_w * spatial_w - 0.5;
+ *(cache_grad_sampling_loc+(threadIdx.x << 1)) = 0;
+ *(cache_grad_sampling_loc+((threadIdx.x << 1) + 1)) = 0;
+ *(cache_grad_attn_weight+threadIdx.x)=0;
+ if (h_im > -1 && w_im > -1 && h_im < spatial_h && w_im < spatial_w)
+ {
+ ms_deform_attn_col2im_bilinear(
+ data_value_ptr, spatial_h, spatial_w, num_heads, channels, h_im, w_im, m_col, c_col,
+ top_grad, weight, grad_value_ptr,
+ cache_grad_sampling_loc+(threadIdx.x << 1), cache_grad_attn_weight+threadIdx.x);
+ }
+
+ __syncthreads();
+ if (tid == 0)
+ {
+ scalar_t _grad_w=cache_grad_sampling_loc[0], _grad_h=cache_grad_sampling_loc[1], _grad_a=cache_grad_attn_weight[0];
+ int sid=2;
+ for (unsigned int tid = 1; tid < blockSize; ++tid)
+ {
+ _grad_w += cache_grad_sampling_loc[sid];
+ _grad_h += cache_grad_sampling_loc[sid + 1];
+ _grad_a += cache_grad_attn_weight[tid];
+ sid += 2;
+ }
+
+
+ *grad_sampling_loc = _grad_w;
+ *(grad_sampling_loc + 1) = _grad_h;
+ *grad_attn_weight = _grad_a;
+ }
+ __syncthreads();
+
+ data_weight_ptr += 1;
+ data_loc_w_ptr += 2;
+ grad_attn_weight += grad_weight_stride;
+ grad_sampling_loc += grad_loc_stride;
+ }
+ }
+ }
+}
+
+
+template
+__global__ void ms_deformable_col2im_gpu_kernel_shm_blocksize_aware_reduce_v2(const int n,
+ const scalar_t *grad_col,
+ const scalar_t *data_value,
+ const int64_t *data_spatial_shapes,
+ const int64_t *data_level_start_index,
+ const scalar_t *data_sampling_loc,
+ const scalar_t *data_attn_weight,
+ const int batch_size,
+ const int spatial_size,
+ const int num_heads,
+ const int channels,
+ const int num_levels,
+ const int num_query,
+ const int num_point,
+ scalar_t *grad_value,
+ scalar_t *grad_sampling_loc,
+ scalar_t *grad_attn_weight)
+{
+ CUDA_KERNEL_LOOP(index, n)
+ {
+ __shared__ scalar_t cache_grad_sampling_loc[blockSize * 2];
+ __shared__ scalar_t cache_grad_attn_weight[blockSize];
+ unsigned int tid = threadIdx.x;
+ int _temp = index;
+ const int c_col = _temp % channels;
+ _temp /= channels;
+ const int sampling_index = _temp;
+ const int m_col = _temp % num_heads;
+ _temp /= num_heads;
+ const int q_col = _temp % num_query;
+ _temp /= num_query;
+ const int b_col = _temp;
+
+ const scalar_t top_grad = grad_col[index];
+
+ int data_weight_ptr = sampling_index * num_levels * num_point;
+ int data_loc_w_ptr = data_weight_ptr << 1;
+ const int grad_sampling_ptr = data_weight_ptr;
+ grad_sampling_loc += grad_sampling_ptr << 1;
+ grad_attn_weight += grad_sampling_ptr;
+ const int grad_weight_stride = 1;
+ const int grad_loc_stride = 2;
+ const int qid_stride = num_heads * channels;
+ const int data_value_ptr_init_offset = b_col * spatial_size * qid_stride;
+
+ for (int l_col=0; l_col < num_levels; ++l_col)
+ {
+ const int level_start_id = data_level_start_index[l_col];
+ const int spatial_h_ptr = l_col << 1;
+ const int spatial_h = data_spatial_shapes[spatial_h_ptr];
+ const int spatial_w = data_spatial_shapes[spatial_h_ptr + 1];
+ const int value_ptr_offset = data_value_ptr_init_offset + level_start_id * qid_stride;
+ const scalar_t *data_value_ptr = data_value + value_ptr_offset;
+ scalar_t *grad_value_ptr = grad_value + value_ptr_offset;
+
+ for (int p_col=0; p_col < num_point; ++p_col)
+ {
+ const scalar_t loc_w = data_sampling_loc[data_loc_w_ptr];
+ const scalar_t loc_h = data_sampling_loc[data_loc_w_ptr + 1];
+ const scalar_t weight = data_attn_weight[data_weight_ptr];
+
+ const scalar_t h_im = loc_h * spatial_h - 0.5;
+ const scalar_t w_im = loc_w * spatial_w - 0.5;
+ *(cache_grad_sampling_loc+(threadIdx.x << 1)) = 0;
+ *(cache_grad_sampling_loc+((threadIdx.x << 1) + 1)) = 0;
+ *(cache_grad_attn_weight+threadIdx.x)=0;
+ if (h_im > -1 && w_im > -1 && h_im < spatial_h && w_im < spatial_w)
+ {
+ ms_deform_attn_col2im_bilinear(
+ data_value_ptr, spatial_h, spatial_w, num_heads, channels, h_im, w_im, m_col, c_col,
+ top_grad, weight, grad_value_ptr,
+ cache_grad_sampling_loc+(threadIdx.x << 1), cache_grad_attn_weight+threadIdx.x);
+ }
+
+ __syncthreads();
+
+ for (unsigned int s=blockSize/2; s>0; s>>=1)
+ {
+ if (tid < s) {
+ const unsigned int xid1 = tid << 1;
+ const unsigned int xid2 = (tid + s) << 1;
+ cache_grad_attn_weight[tid] += cache_grad_attn_weight[tid + s];
+ cache_grad_sampling_loc[xid1] += cache_grad_sampling_loc[xid2];
+ cache_grad_sampling_loc[xid1 + 1] += cache_grad_sampling_loc[xid2 + 1];
+ }
+ __syncthreads();
+ }
+
+ if (tid == 0)
+ {
+ *grad_sampling_loc = cache_grad_sampling_loc[0];
+ *(grad_sampling_loc + 1) = cache_grad_sampling_loc[1];
+ *grad_attn_weight = cache_grad_attn_weight[0];
+ }
+ __syncthreads();
+
+ data_weight_ptr += 1;
+ data_loc_w_ptr += 2;
+ grad_attn_weight += grad_weight_stride;
+ grad_sampling_loc += grad_loc_stride;
+ }
+ }
+ }
+}
+
+
+template
+__global__ void ms_deformable_col2im_gpu_kernel_shm_reduce_v1(const int n,
+ const scalar_t *grad_col,
+ const scalar_t *data_value,
+ const int64_t *data_spatial_shapes,
+ const int64_t *data_level_start_index,
+ const scalar_t *data_sampling_loc,
+ const scalar_t *data_attn_weight,
+ const int batch_size,
+ const int spatial_size,
+ const int num_heads,
+ const int channels,
+ const int num_levels,
+ const int num_query,
+ const int num_point,
+ scalar_t *grad_value,
+ scalar_t *grad_sampling_loc,
+ scalar_t *grad_attn_weight)
+{
+ CUDA_KERNEL_LOOP(index, n)
+ {
+ extern __shared__ int _s[];
+ scalar_t* cache_grad_sampling_loc = (scalar_t*)_s;
+ scalar_t* cache_grad_attn_weight = cache_grad_sampling_loc + 2 * blockDim.x;
+ unsigned int tid = threadIdx.x;
+ int _temp = index;
+ const int c_col = _temp % channels;
+ _temp /= channels;
+ const int sampling_index = _temp;
+ const int m_col = _temp % num_heads;
+ _temp /= num_heads;
+ const int q_col = _temp % num_query;
+ _temp /= num_query;
+ const int b_col = _temp;
+
+ const scalar_t top_grad = grad_col[index];
+
+ int data_weight_ptr = sampling_index * num_levels * num_point;
+ int data_loc_w_ptr = data_weight_ptr << 1;
+ const int grad_sampling_ptr = data_weight_ptr;
+ grad_sampling_loc += grad_sampling_ptr << 1;
+ grad_attn_weight += grad_sampling_ptr;
+ const int grad_weight_stride = 1;
+ const int grad_loc_stride = 2;
+ const int qid_stride = num_heads * channels;
+ const int data_value_ptr_init_offset = b_col * spatial_size * qid_stride;
+
+ for (int l_col=0; l_col < num_levels; ++l_col)
+ {
+ const int level_start_id = data_level_start_index[l_col];
+ const int spatial_h_ptr = l_col << 1;
+ const int spatial_h = data_spatial_shapes[spatial_h_ptr];
+ const int spatial_w = data_spatial_shapes[spatial_h_ptr + 1];
+ const int value_ptr_offset = data_value_ptr_init_offset + level_start_id * qid_stride;
+ const scalar_t *data_value_ptr = data_value + value_ptr_offset;
+ scalar_t *grad_value_ptr = grad_value + value_ptr_offset;
+
+ for (int p_col=0; p_col < num_point; ++p_col)
+ {
+ const scalar_t loc_w = data_sampling_loc[data_loc_w_ptr];
+ const scalar_t loc_h = data_sampling_loc[data_loc_w_ptr + 1];
+ const scalar_t weight = data_attn_weight[data_weight_ptr];
+
+ const scalar_t h_im = loc_h * spatial_h - 0.5;
+ const scalar_t w_im = loc_w * spatial_w - 0.5;
+ *(cache_grad_sampling_loc+(threadIdx.x << 1)) = 0;
+ *(cache_grad_sampling_loc+((threadIdx.x << 1) + 1)) = 0;
+ *(cache_grad_attn_weight+threadIdx.x)=0;
+ if (h_im > -1 && w_im > -1 && h_im < spatial_h && w_im < spatial_w)
+ {
+ ms_deform_attn_col2im_bilinear(
+ data_value_ptr, spatial_h, spatial_w, num_heads, channels, h_im, w_im, m_col, c_col,
+ top_grad, weight, grad_value_ptr,
+ cache_grad_sampling_loc+(threadIdx.x << 1), cache_grad_attn_weight+threadIdx.x);
+ }
+
+ __syncthreads();
+ if (tid == 0)
+ {
+ scalar_t _grad_w=cache_grad_sampling_loc[0], _grad_h=cache_grad_sampling_loc[1], _grad_a=cache_grad_attn_weight[0];
+ int sid=2;
+ for (unsigned int tid = 1; tid < blockDim.x; ++tid)
+ {
+ _grad_w += cache_grad_sampling_loc[sid];
+ _grad_h += cache_grad_sampling_loc[sid + 1];
+ _grad_a += cache_grad_attn_weight[tid];
+ sid += 2;
+ }
+
+
+ *grad_sampling_loc = _grad_w;
+ *(grad_sampling_loc + 1) = _grad_h;
+ *grad_attn_weight = _grad_a;
+ }
+ __syncthreads();
+
+ data_weight_ptr += 1;
+ data_loc_w_ptr += 2;
+ grad_attn_weight += grad_weight_stride;
+ grad_sampling_loc += grad_loc_stride;
+ }
+ }
+ }
+}
+
+template
+__global__ void ms_deformable_col2im_gpu_kernel_shm_reduce_v2(const int n,
+ const scalar_t *grad_col,
+ const scalar_t *data_value,
+ const int64_t *data_spatial_shapes,
+ const int64_t *data_level_start_index,
+ const scalar_t *data_sampling_loc,
+ const scalar_t *data_attn_weight,
+ const int batch_size,
+ const int spatial_size,
+ const int num_heads,
+ const int channels,
+ const int num_levels,
+ const int num_query,
+ const int num_point,
+ scalar_t *grad_value,
+ scalar_t *grad_sampling_loc,
+ scalar_t *grad_attn_weight)
+{
+ CUDA_KERNEL_LOOP(index, n)
+ {
+ extern __shared__ int _s[];
+ scalar_t* cache_grad_sampling_loc = (scalar_t*)_s;
+ scalar_t* cache_grad_attn_weight = cache_grad_sampling_loc + 2 * blockDim.x;
+ unsigned int tid = threadIdx.x;
+ int _temp = index;
+ const int c_col = _temp % channels;
+ _temp /= channels;
+ const int sampling_index = _temp;
+ const int m_col = _temp % num_heads;
+ _temp /= num_heads;
+ const int q_col = _temp % num_query;
+ _temp /= num_query;
+ const int b_col = _temp;
+
+ const scalar_t top_grad = grad_col[index];
+
+ int data_weight_ptr = sampling_index * num_levels * num_point;
+ int data_loc_w_ptr = data_weight_ptr << 1;
+ const int grad_sampling_ptr = data_weight_ptr;
+ grad_sampling_loc += grad_sampling_ptr << 1;
+ grad_attn_weight += grad_sampling_ptr;
+ const int grad_weight_stride = 1;
+ const int grad_loc_stride = 2;
+ const int qid_stride = num_heads * channels;
+ const int data_value_ptr_init_offset = b_col * spatial_size * qid_stride;
+
+ for (int l_col=0; l_col < num_levels; ++l_col)
+ {
+ const int level_start_id = data_level_start_index[l_col];
+ const int spatial_h_ptr = l_col << 1;
+ const int spatial_h = data_spatial_shapes[spatial_h_ptr];
+ const int spatial_w = data_spatial_shapes[spatial_h_ptr + 1];
+ const int value_ptr_offset = data_value_ptr_init_offset + level_start_id * qid_stride;
+ const scalar_t *data_value_ptr = data_value + value_ptr_offset;
+ scalar_t *grad_value_ptr = grad_value + value_ptr_offset;
+
+ for (int p_col=0; p_col < num_point; ++p_col)
+ {
+ const scalar_t loc_w = data_sampling_loc[data_loc_w_ptr];
+ const scalar_t loc_h = data_sampling_loc[data_loc_w_ptr + 1];
+ const scalar_t weight = data_attn_weight[data_weight_ptr];
+
+ const scalar_t h_im = loc_h * spatial_h - 0.5;
+ const scalar_t w_im = loc_w * spatial_w - 0.5;
+ *(cache_grad_sampling_loc+(threadIdx.x << 1)) = 0;
+ *(cache_grad_sampling_loc+((threadIdx.x << 1) + 1)) = 0;
+ *(cache_grad_attn_weight+threadIdx.x)=0;
+ if (h_im > -1 && w_im > -1 && h_im < spatial_h && w_im < spatial_w)
+ {
+ ms_deform_attn_col2im_bilinear(
+ data_value_ptr, spatial_h, spatial_w, num_heads, channels, h_im, w_im, m_col, c_col,
+ top_grad, weight, grad_value_ptr,
+ cache_grad_sampling_loc+(threadIdx.x << 1), cache_grad_attn_weight+threadIdx.x);
+ }
+
+ __syncthreads();
+
+ for (unsigned int s=blockDim.x/2, spre=blockDim.x; s>0; s>>=1, spre>>=1)
+ {
+ if (tid < s) {
+ const unsigned int xid1 = tid << 1;
+ const unsigned int xid2 = (tid + s) << 1;
+ cache_grad_attn_weight[tid] += cache_grad_attn_weight[tid + s];
+ cache_grad_sampling_loc[xid1] += cache_grad_sampling_loc[xid2];
+ cache_grad_sampling_loc[xid1 + 1] += cache_grad_sampling_loc[xid2 + 1];
+ if (tid + (s << 1) < spre)
+ {
+ cache_grad_attn_weight[tid] += cache_grad_attn_weight[tid + (s << 1)];
+ cache_grad_sampling_loc[xid1] += cache_grad_sampling_loc[xid2 + (s << 1)];
+ cache_grad_sampling_loc[xid1 + 1] += cache_grad_sampling_loc[xid2 + 1 + (s << 1)];
+ }
+ }
+ __syncthreads();
+ }
+
+ if (tid == 0)
+ {
+ *grad_sampling_loc = cache_grad_sampling_loc[0];
+ *(grad_sampling_loc + 1) = cache_grad_sampling_loc[1];
+ *grad_attn_weight = cache_grad_attn_weight[0];
+ }
+ __syncthreads();
+
+ data_weight_ptr += 1;
+ data_loc_w_ptr += 2;
+ grad_attn_weight += grad_weight_stride;
+ grad_sampling_loc += grad_loc_stride;
+ }
+ }
+ }
+}
+
+template
+__global__ void ms_deformable_col2im_gpu_kernel_shm_reduce_v2_multi_blocks(const int n,
+ const scalar_t *grad_col,
+ const scalar_t *data_value,
+ const int64_t *data_spatial_shapes,
+ const int64_t *data_level_start_index,
+ const scalar_t *data_sampling_loc,
+ const scalar_t *data_attn_weight,
+ const int batch_size,
+ const int spatial_size,
+ const int num_heads,
+ const int channels,
+ const int num_levels,
+ const int num_query,
+ const int num_point,
+ scalar_t *grad_value,
+ scalar_t *grad_sampling_loc,
+ scalar_t *grad_attn_weight)
+{
+ CUDA_KERNEL_LOOP(index, n)
+ {
+ extern __shared__ int _s[];
+ scalar_t* cache_grad_sampling_loc = (scalar_t*)_s;
+ scalar_t* cache_grad_attn_weight = cache_grad_sampling_loc + 2 * blockDim.x;
+ unsigned int tid = threadIdx.x;
+ int _temp = index;
+ const int c_col = _temp % channels;
+ _temp /= channels;
+ const int sampling_index = _temp;
+ const int m_col = _temp % num_heads;
+ _temp /= num_heads;
+ const int q_col = _temp % num_query;
+ _temp /= num_query;
+ const int b_col = _temp;
+
+ const scalar_t top_grad = grad_col[index];
+
+ int data_weight_ptr = sampling_index * num_levels * num_point;
+ int data_loc_w_ptr = data_weight_ptr << 1;
+ const int grad_sampling_ptr = data_weight_ptr;
+ grad_sampling_loc += grad_sampling_ptr << 1;
+ grad_attn_weight += grad_sampling_ptr;
+ const int grad_weight_stride = 1;
+ const int grad_loc_stride = 2;
+ const int qid_stride = num_heads * channels;
+ const int data_value_ptr_init_offset = b_col * spatial_size * qid_stride;
+
+ for (int l_col=0; l_col < num_levels; ++l_col)
+ {
+ const int level_start_id = data_level_start_index[l_col];
+ const int spatial_h_ptr = l_col << 1;
+ const int spatial_h = data_spatial_shapes[spatial_h_ptr];
+ const int spatial_w = data_spatial_shapes[spatial_h_ptr + 1];
+ const int value_ptr_offset = data_value_ptr_init_offset + level_start_id * qid_stride;
+ const scalar_t *data_value_ptr = data_value + value_ptr_offset;
+ scalar_t *grad_value_ptr = grad_value + value_ptr_offset;
+
+ for (int p_col=0; p_col < num_point; ++p_col)
+ {
+ const scalar_t loc_w = data_sampling_loc[data_loc_w_ptr];
+ const scalar_t loc_h = data_sampling_loc[data_loc_w_ptr + 1];
+ const scalar_t weight = data_attn_weight[data_weight_ptr];
+
+ const scalar_t h_im = loc_h * spatial_h - 0.5;
+ const scalar_t w_im = loc_w * spatial_w - 0.5;
+ *(cache_grad_sampling_loc+(threadIdx.x << 1)) = 0;
+ *(cache_grad_sampling_loc+((threadIdx.x << 1) + 1)) = 0;
+ *(cache_grad_attn_weight+threadIdx.x)=0;
+ if (h_im > -1 && w_im > -1 && h_im < spatial_h && w_im < spatial_w)
+ {
+ ms_deform_attn_col2im_bilinear(
+ data_value_ptr, spatial_h, spatial_w, num_heads, channels, h_im, w_im, m_col, c_col,
+ top_grad, weight, grad_value_ptr,
+ cache_grad_sampling_loc+(threadIdx.x << 1), cache_grad_attn_weight+threadIdx.x);
+ }
+
+ __syncthreads();
+
+ for (unsigned int s=blockDim.x/2, spre=blockDim.x; s>0; s>>=1, spre>>=1)
+ {
+ if (tid < s) {
+ const unsigned int xid1 = tid << 1;
+ const unsigned int xid2 = (tid + s) << 1;
+ cache_grad_attn_weight[tid] += cache_grad_attn_weight[tid + s];
+ cache_grad_sampling_loc[xid1] += cache_grad_sampling_loc[xid2];
+ cache_grad_sampling_loc[xid1 + 1] += cache_grad_sampling_loc[xid2 + 1];
+ if (tid + (s << 1) < spre)
+ {
+ cache_grad_attn_weight[tid] += cache_grad_attn_weight[tid + (s << 1)];
+ cache_grad_sampling_loc[xid1] += cache_grad_sampling_loc[xid2 + (s << 1)];
+ cache_grad_sampling_loc[xid1 + 1] += cache_grad_sampling_loc[xid2 + 1 + (s << 1)];
+ }
+ }
+ __syncthreads();
+ }
+
+ if (tid == 0)
+ {
+ atomicAdd(grad_sampling_loc, cache_grad_sampling_loc[0]);
+ atomicAdd(grad_sampling_loc + 1, cache_grad_sampling_loc[1]);
+ atomicAdd(grad_attn_weight, cache_grad_attn_weight[0]);
+ }
+ __syncthreads();
+
+ data_weight_ptr += 1;
+ data_loc_w_ptr += 2;
+ grad_attn_weight += grad_weight_stride;
+ grad_sampling_loc += grad_loc_stride;
+ }
+ }
+ }
+}
+
+
+template
+__global__ void ms_deformable_col2im_gpu_kernel_gm(const int n,
+ const scalar_t *grad_col,
+ const scalar_t *data_value,
+ const int64_t *data_spatial_shapes,
+ const int64_t *data_level_start_index,
+ const scalar_t *data_sampling_loc,
+ const scalar_t *data_attn_weight,
+ const int batch_size,
+ const int spatial_size,
+ const int num_heads,
+ const int channels,
+ const int num_levels,
+ const int num_query,
+ const int num_point,
+ scalar_t *grad_value,
+ scalar_t *grad_sampling_loc,
+ scalar_t *grad_attn_weight)
+{
+ CUDA_KERNEL_LOOP(index, n)
+ {
+ int _temp = index;
+ const int c_col = _temp % channels;
+ _temp /= channels;
+ const int sampling_index = _temp;
+ const int m_col = _temp % num_heads;
+ _temp /= num_heads;
+ const int q_col = _temp % num_query;
+ _temp /= num_query;
+ const int b_col = _temp;
+
+ const scalar_t top_grad = grad_col[index];
+
+ int data_weight_ptr = sampling_index * num_levels * num_point;
+ int data_loc_w_ptr = data_weight_ptr << 1;
+ const int grad_sampling_ptr = data_weight_ptr;
+ grad_sampling_loc += grad_sampling_ptr << 1;
+ grad_attn_weight += grad_sampling_ptr;
+ const int grad_weight_stride = 1;
+ const int grad_loc_stride = 2;
+ const int qid_stride = num_heads * channels;
+ const int data_value_ptr_init_offset = b_col * spatial_size * qid_stride;
+
+ for (int l_col=0; l_col < num_levels; ++l_col)
+ {
+ const int level_start_id = data_level_start_index[l_col];
+ const int spatial_h_ptr = l_col << 1;
+ const int spatial_h = data_spatial_shapes[spatial_h_ptr];
+ const int spatial_w = data_spatial_shapes[spatial_h_ptr + 1];
+ const int value_ptr_offset = data_value_ptr_init_offset + level_start_id * qid_stride;
+ const scalar_t *data_value_ptr = data_value + value_ptr_offset;
+ scalar_t *grad_value_ptr = grad_value + value_ptr_offset;
+
+ for (int p_col=0; p_col < num_point; ++p_col)
+ {
+ const scalar_t loc_w = data_sampling_loc[data_loc_w_ptr];
+ const scalar_t loc_h = data_sampling_loc[data_loc_w_ptr + 1];
+ const scalar_t weight = data_attn_weight[data_weight_ptr];
+
+ const scalar_t h_im = loc_h * spatial_h - 0.5;
+ const scalar_t w_im = loc_w * spatial_w - 0.5;
+ if (h_im > -1 && w_im > -1 && h_im < spatial_h && w_im < spatial_w)
+ {
+ ms_deform_attn_col2im_bilinear_gm(
+ data_value_ptr, spatial_h, spatial_w, num_heads, channels, h_im, w_im, m_col, c_col,
+ top_grad, weight, grad_value_ptr,
+ grad_sampling_loc, grad_attn_weight);
+ }
+ data_weight_ptr += 1;
+ data_loc_w_ptr += 2;
+ grad_attn_weight += grad_weight_stride;
+ grad_sampling_loc += grad_loc_stride;
+ }
+ }
+ }
+}
+
+
+template
+void ms_deformable_im2col_cuda(cudaStream_t stream,
+ const scalar_t* data_value,
+ const int64_t* data_spatial_shapes,
+ const int64_t* data_level_start_index,
+ const scalar_t* data_sampling_loc,
+ const scalar_t* data_attn_weight,
+ const int batch_size,
+ const int spatial_size,
+ const int num_heads,
+ const int channels,
+ const int num_levels,
+ const int num_query,
+ const int num_point,
+ scalar_t* data_col)
+{
+ const int num_kernels = batch_size * num_query * num_heads * channels;
+ const int num_actual_kernels = batch_size * num_query * num_heads * channels;
+ const int num_threads = CUDA_NUM_THREADS;
+ ms_deformable_im2col_gpu_kernel
+ <<>>(
+ num_kernels, data_value, data_spatial_shapes, data_level_start_index, data_sampling_loc, data_attn_weight,
+ batch_size, spatial_size, num_heads, channels, num_levels, num_query, num_point, data_col);
+
+ cudaError_t err = cudaGetLastError();
+ if (err != cudaSuccess)
+ {
+ printf("error in ms_deformable_im2col_cuda: %s\n", cudaGetErrorString(err));
+ }
+
+}
+
+template
+void ms_deformable_col2im_cuda(cudaStream_t stream,
+ const scalar_t* grad_col,
+ const scalar_t* data_value,
+ const int64_t * data_spatial_shapes,
+ const int64_t * data_level_start_index,
+ const scalar_t * data_sampling_loc,
+ const scalar_t * data_attn_weight,
+ const int batch_size,
+ const int spatial_size,
+ const int num_heads,
+ const int channels,
+ const int num_levels,
+ const int num_query,
+ const int num_point,
+ scalar_t* grad_value,
+ scalar_t* grad_sampling_loc,
+ scalar_t* grad_attn_weight)
+{
+ const int num_threads = (channels > CUDA_NUM_THREADS)?CUDA_NUM_THREADS:channels;
+ const int num_kernels = batch_size * num_query * num_heads * channels;
+ const int num_actual_kernels = batch_size * num_query * num_heads * channels;
+ if (channels > 1024)
+ {
+ if ((channels & 1023) == 0)
+ {
+ ms_deformable_col2im_gpu_kernel_shm_reduce_v2_multi_blocks
+ <<>>(
+ num_kernels,
+ grad_col,
+ data_value,
+ data_spatial_shapes,
+ data_level_start_index,
+ data_sampling_loc,
+ data_attn_weight,
+ batch_size,
+ spatial_size,
+ num_heads,
+ channels,
+ num_levels,
+ num_query,
+ num_point,
+ grad_value,
+ grad_sampling_loc,
+ grad_attn_weight);
+ }
+ else
+ {
+ ms_deformable_col2im_gpu_kernel_gm
+ <<>>(
+ num_kernels,
+ grad_col,
+ data_value,
+ data_spatial_shapes,
+ data_level_start_index,
+ data_sampling_loc,
+ data_attn_weight,
+ batch_size,
+ spatial_size,
+ num_heads,
+ channels,
+ num_levels,
+ num_query,
+ num_point,
+ grad_value,
+ grad_sampling_loc,
+ grad_attn_weight);
+ }
+ }
+ else{
+ switch(channels)
+ {
+ case 1:
+ ms_deformable_col2im_gpu_kernel_shm_blocksize_aware_reduce_v1
+ <<>>(
+ num_kernels,
+ grad_col,
+ data_value,
+ data_spatial_shapes,
+ data_level_start_index,
+ data_sampling_loc,
+ data_attn_weight,
+ batch_size,
+ spatial_size,
+ num_heads,
+ channels,
+ num_levels,
+ num_query,
+ num_point,
+ grad_value,
+ grad_sampling_loc,
+ grad_attn_weight);
+ break;
+ case 2:
+ ms_deformable_col2im_gpu_kernel_shm_blocksize_aware_reduce_v1
+ <<>>(
+ num_kernels,
+ grad_col,
+ data_value,
+ data_spatial_shapes,
+ data_level_start_index,
+ data_sampling_loc,
+ data_attn_weight,
+ batch_size,
+ spatial_size,
+ num_heads,
+ channels,
+ num_levels,
+ num_query,
+ num_point,
+ grad_value,
+ grad_sampling_loc,
+ grad_attn_weight);
+ break;
+ case 4:
+ ms_deformable_col2im_gpu_kernel_shm_blocksize_aware_reduce_v1
+ <<>>(
+ num_kernels,
+ grad_col,
+ data_value,
+ data_spatial_shapes,
+ data_level_start_index,
+ data_sampling_loc,
+ data_attn_weight,
+ batch_size,
+ spatial_size,
+ num_heads,
+ channels,
+ num_levels,
+ num_query,
+ num_point,
+ grad_value,
+ grad_sampling_loc,
+ grad_attn_weight);
+ break;
+ case 8:
+ ms_deformable_col2im_gpu_kernel_shm_blocksize_aware_reduce_v1
+ <<>>(
+ num_kernels,
+ grad_col,
+ data_value,
+ data_spatial_shapes,
+ data_level_start_index,
+ data_sampling_loc,
+ data_attn_weight,
+ batch_size,
+ spatial_size,
+ num_heads,
+ channels,
+ num_levels,
+ num_query,
+ num_point,
+ grad_value,
+ grad_sampling_loc,
+ grad_attn_weight);
+ break;
+ case 16:
+ ms_deformable_col2im_gpu_kernel_shm_blocksize_aware_reduce_v1
+ <<>>(
+ num_kernels,
+ grad_col,
+ data_value,
+ data_spatial_shapes,
+ data_level_start_index,
+ data_sampling_loc,
+ data_attn_weight,
+ batch_size,
+ spatial_size,
+ num_heads,
+ channels,
+ num_levels,
+ num_query,
+ num_point,
+ grad_value,
+ grad_sampling_loc,
+ grad_attn_weight);
+ break;
+ case 32:
+ ms_deformable_col2im_gpu_kernel_shm_blocksize_aware_reduce_v1
+ <<>>(
+ num_kernels,
+ grad_col,
+ data_value,
+ data_spatial_shapes,
+ data_level_start_index,
+ data_sampling_loc,
+ data_attn_weight,
+ batch_size,
+ spatial_size,
+ num_heads,
+ channels,
+ num_levels,
+ num_query,
+ num_point,
+ grad_value,
+ grad_sampling_loc,
+ grad_attn_weight);
+ break;
+ case 64:
+ ms_deformable_col2im_gpu_kernel_shm_blocksize_aware_reduce_v2
+ <<>>(
+ num_kernels,
+ grad_col,
+ data_value,
+ data_spatial_shapes,
+ data_level_start_index,
+ data_sampling_loc,
+ data_attn_weight,
+ batch_size,
+ spatial_size,
+ num_heads,
+ channels,
+ num_levels,
+ num_query,
+ num_point,
+ grad_value,
+ grad_sampling_loc,
+ grad_attn_weight);
+ break;
+ case 128:
+ ms_deformable_col2im_gpu_kernel_shm_blocksize_aware_reduce_v2
+ <<>>(
+ num_kernels,
+ grad_col,
+ data_value,
+ data_spatial_shapes,
+ data_level_start_index,
+ data_sampling_loc,
+ data_attn_weight,
+ batch_size,
+ spatial_size,
+ num_heads,
+ channels,
+ num_levels,
+ num_query,
+ num_point,
+ grad_value,
+ grad_sampling_loc,
+ grad_attn_weight);
+ break;
+ case 256:
+ ms_deformable_col2im_gpu_kernel_shm_blocksize_aware_reduce_v2
+ <<>>(
+ num_kernels,
+ grad_col,
+ data_value,
+ data_spatial_shapes,
+ data_level_start_index,
+ data_sampling_loc,
+ data_attn_weight,
+ batch_size,
+ spatial_size,
+ num_heads,
+ channels,
+ num_levels,
+ num_query,
+ num_point,
+ grad_value,
+ grad_sampling_loc,
+ grad_attn_weight);
+ break;
+ case 512:
+ ms_deformable_col2im_gpu_kernel_shm_blocksize_aware_reduce_v2
+ <<>>(
+ num_kernels,
+ grad_col,
+ data_value,
+ data_spatial_shapes,
+ data_level_start_index,
+ data_sampling_loc,
+ data_attn_weight,
+ batch_size,
+ spatial_size,
+ num_heads,
+ channels,
+ num_levels,
+ num_query,
+ num_point,
+ grad_value,
+ grad_sampling_loc,
+ grad_attn_weight);
+ break;
+ case 1024:
+ ms_deformable_col2im_gpu_kernel_shm_blocksize_aware_reduce_v2
+ <<>>(
+ num_kernels,
+ grad_col,
+ data_value,
+ data_spatial_shapes,
+ data_level_start_index,
+ data_sampling_loc,
+ data_attn_weight,
+ batch_size,
+ spatial_size,
+ num_heads,
+ channels,
+ num_levels,
+ num_query,
+ num_point,
+ grad_value,
+ grad_sampling_loc,
+ grad_attn_weight);
+ break;
+ default:
+ if (channels < 64)
+ {
+ ms_deformable_col2im_gpu_kernel_shm_reduce_v1
+ <<>>(
+ num_kernels,
+ grad_col,
+ data_value,
+ data_spatial_shapes,
+ data_level_start_index,
+ data_sampling_loc,
+ data_attn_weight,
+ batch_size,
+ spatial_size,
+ num_heads,
+ channels,
+ num_levels,
+ num_query,
+ num_point,
+ grad_value,
+ grad_sampling_loc,
+ grad_attn_weight);
+ }
+ else
+ {
+ ms_deformable_col2im_gpu_kernel_shm_reduce_v2
+ <<>>(
+ num_kernels,
+ grad_col,
+ data_value,
+ data_spatial_shapes,
+ data_level_start_index,
+ data_sampling_loc,
+ data_attn_weight,
+ batch_size,
+ spatial_size,
+ num_heads,
+ channels,
+ num_levels,
+ num_query,
+ num_point,
+ grad_value,
+ grad_sampling_loc,
+ grad_attn_weight);
+ }
+ }
+ }
+ cudaError_t err = cudaGetLastError();
+ if (err != cudaSuccess)
+ {
+ printf("error in ms_deformable_col2im_cuda: %s\n", cudaGetErrorString(err));
+ }
+
+}
\ No newline at end of file
diff --git a/GroundingDINO/groundingdino/models/GroundingDINO/csrc/cuda_version.cu b/GroundingDINO/groundingdino/models/GroundingDINO/csrc/cuda_version.cu
new file mode 100644
index 0000000000000000000000000000000000000000..64569e34ffb250964de27e33e7a53f3822270b9e
--- /dev/null
+++ b/GroundingDINO/groundingdino/models/GroundingDINO/csrc/cuda_version.cu
@@ -0,0 +1,7 @@
+#include
+
+namespace groundingdino {
+int get_cudart_version() {
+ return CUDART_VERSION;
+}
+} // namespace groundingdino
diff --git a/GroundingDINO/groundingdino/models/GroundingDINO/csrc/vision.cpp b/GroundingDINO/groundingdino/models/GroundingDINO/csrc/vision.cpp
new file mode 100644
index 0000000000000000000000000000000000000000..c1f2c50c82909bbd5492c163d634af77a3ba1781
--- /dev/null
+++ b/GroundingDINO/groundingdino/models/GroundingDINO/csrc/vision.cpp
@@ -0,0 +1,58 @@
+// Copyright (c) Facebook, Inc. and its affiliates. All Rights Reserved
+
+#include "MsDeformAttn/ms_deform_attn.h"
+
+namespace groundingdino {
+
+#ifdef WITH_CUDA
+extern int get_cudart_version();
+#endif
+
+std::string get_cuda_version() {
+#ifdef WITH_CUDA
+ std::ostringstream oss;
+
+ // copied from
+ // https://github.com/pytorch/pytorch/blob/master/aten/src/ATen/cuda/detail/CUDAHooks.cpp#L231
+ auto printCudaStyleVersion = [&](int v) {
+ oss << (v / 1000) << "." << (v / 10 % 100);
+ if (v % 10 != 0) {
+ oss << "." << (v % 10);
+ }
+ };
+ printCudaStyleVersion(get_cudart_version());
+ return oss.str();
+#else
+ return std::string("not available");
+#endif
+}
+
+// similar to
+// https://github.com/pytorch/pytorch/blob/master/aten/src/ATen/Version.cpp
+std::string get_compiler_version() {
+ std::ostringstream ss;
+#if defined(__GNUC__)
+#ifndef __clang__
+ { ss << "GCC " << __GNUC__ << "." << __GNUC_MINOR__; }
+#endif
+#endif
+
+#if defined(__clang_major__)
+ {
+ ss << "clang " << __clang_major__ << "." << __clang_minor__ << "."
+ << __clang_patchlevel__;
+ }
+#endif
+
+#if defined(_MSC_VER)
+ { ss << "MSVC " << _MSC_FULL_VER; }
+#endif
+ return ss.str();
+}
+
+PYBIND11_MODULE(TORCH_EXTENSION_NAME, m) {
+ m.def("ms_deform_attn_forward", &ms_deform_attn_forward, "ms_deform_attn_forward");
+ m.def("ms_deform_attn_backward", &ms_deform_attn_backward, "ms_deform_attn_backward");
+}
+
+} // namespace groundingdino
\ No newline at end of file
diff --git a/GroundingDINO/groundingdino/models/GroundingDINO/fuse_modules.py b/GroundingDINO/groundingdino/models/GroundingDINO/fuse_modules.py
new file mode 100644
index 0000000000000000000000000000000000000000..2753b3ddee43c7a9fe28d1824db5d786e7e1ad59
--- /dev/null
+++ b/GroundingDINO/groundingdino/models/GroundingDINO/fuse_modules.py
@@ -0,0 +1,297 @@
+# ------------------------------------------------------------------------
+# Grounding DINO
+# url: https://github.com/IDEA-Research/GroundingDINO
+# Copyright (c) 2023 IDEA. All Rights Reserved.
+# Licensed under the Apache License, Version 2.0 [see LICENSE for details]
+# ------------------------------------------------------------------------
+
+import torch
+import torch.nn as nn
+import torch.nn.functional as F
+from timm.models.layers import DropPath
+
+
+class FeatureResizer(nn.Module):
+ """
+ This class takes as input a set of embeddings of dimension C1 and outputs a set of
+ embedding of dimension C2, after a linear transformation, dropout and normalization (LN).
+ """
+
+ def __init__(self, input_feat_size, output_feat_size, dropout, do_ln=True):
+ super().__init__()
+ self.do_ln = do_ln
+ # Object feature encoding
+ self.fc = nn.Linear(input_feat_size, output_feat_size, bias=True)
+ self.layer_norm = nn.LayerNorm(output_feat_size, eps=1e-12)
+ self.dropout = nn.Dropout(dropout)
+
+ def forward(self, encoder_features):
+ x = self.fc(encoder_features)
+ if self.do_ln:
+ x = self.layer_norm(x)
+ output = self.dropout(x)
+ return output
+
+
+def l1norm(X, dim, eps=1e-8):
+ """L1-normalize columns of X"""
+ norm = torch.abs(X).sum(dim=dim, keepdim=True) + eps
+ X = torch.div(X, norm)
+ return X
+
+
+def l2norm(X, dim, eps=1e-8):
+ """L2-normalize columns of X"""
+ norm = torch.pow(X, 2).sum(dim=dim, keepdim=True).sqrt() + eps
+ X = torch.div(X, norm)
+ return X
+
+
+def func_attention(query, context, smooth=1, raw_feature_norm="softmax", eps=1e-8):
+ """
+ query: (n_context, queryL, d)
+ context: (n_context, sourceL, d)
+ """
+ batch_size_q, queryL = query.size(0), query.size(1)
+ batch_size, sourceL = context.size(0), context.size(1)
+
+ # Get attention
+ # --> (batch, d, queryL)
+ queryT = torch.transpose(query, 1, 2)
+
+ # (batch, sourceL, d)(batch, d, queryL)
+ # --> (batch, sourceL, queryL)
+ attn = torch.bmm(context, queryT)
+ if raw_feature_norm == "softmax":
+ # --> (batch*sourceL, queryL)
+ attn = attn.view(batch_size * sourceL, queryL)
+ attn = nn.Softmax()(attn)
+ # --> (batch, sourceL, queryL)
+ attn = attn.view(batch_size, sourceL, queryL)
+ elif raw_feature_norm == "l2norm":
+ attn = l2norm(attn, 2)
+ elif raw_feature_norm == "clipped_l2norm":
+ attn = nn.LeakyReLU(0.1)(attn)
+ attn = l2norm(attn, 2)
+ else:
+ raise ValueError("unknown first norm type:", raw_feature_norm)
+ # --> (batch, queryL, sourceL)
+ attn = torch.transpose(attn, 1, 2).contiguous()
+ # --> (batch*queryL, sourceL)
+ attn = attn.view(batch_size * queryL, sourceL)
+ attn = nn.Softmax()(attn * smooth)
+ # --> (batch, queryL, sourceL)
+ attn = attn.view(batch_size, queryL, sourceL)
+ # --> (batch, sourceL, queryL)
+ attnT = torch.transpose(attn, 1, 2).contiguous()
+
+ # --> (batch, d, sourceL)
+ contextT = torch.transpose(context, 1, 2)
+ # (batch x d x sourceL)(batch x sourceL x queryL)
+ # --> (batch, d, queryL)
+ weightedContext = torch.bmm(contextT, attnT)
+ # --> (batch, queryL, d)
+ weightedContext = torch.transpose(weightedContext, 1, 2)
+
+ return weightedContext, attnT
+
+
+class BiMultiHeadAttention(nn.Module):
+ def __init__(self, v_dim, l_dim, embed_dim, num_heads, dropout=0.1, cfg=None):
+ super(BiMultiHeadAttention, self).__init__()
+
+ self.embed_dim = embed_dim
+ self.num_heads = num_heads
+ self.head_dim = embed_dim // num_heads
+ self.v_dim = v_dim
+ self.l_dim = l_dim
+
+ assert (
+ self.head_dim * self.num_heads == self.embed_dim
+ ), f"embed_dim must be divisible by num_heads (got `embed_dim`: {self.embed_dim} and `num_heads`: {self.num_heads})."
+ self.scale = self.head_dim ** (-0.5)
+ self.dropout = dropout
+
+ self.v_proj = nn.Linear(self.v_dim, self.embed_dim)
+ self.l_proj = nn.Linear(self.l_dim, self.embed_dim)
+ self.values_v_proj = nn.Linear(self.v_dim, self.embed_dim)
+ self.values_l_proj = nn.Linear(self.l_dim, self.embed_dim)
+
+ self.out_v_proj = nn.Linear(self.embed_dim, self.v_dim)
+ self.out_l_proj = nn.Linear(self.embed_dim, self.l_dim)
+
+ self.stable_softmax_2d = True
+ self.clamp_min_for_underflow = True
+ self.clamp_max_for_overflow = True
+
+ self._reset_parameters()
+
+ def _shape(self, tensor: torch.Tensor, seq_len: int, bsz: int):
+ return tensor.view(bsz, seq_len, self.num_heads, self.head_dim).transpose(1, 2).contiguous()
+
+ def _reset_parameters(self):
+ nn.init.xavier_uniform_(self.v_proj.weight)
+ self.v_proj.bias.data.fill_(0)
+ nn.init.xavier_uniform_(self.l_proj.weight)
+ self.l_proj.bias.data.fill_(0)
+ nn.init.xavier_uniform_(self.values_v_proj.weight)
+ self.values_v_proj.bias.data.fill_(0)
+ nn.init.xavier_uniform_(self.values_l_proj.weight)
+ self.values_l_proj.bias.data.fill_(0)
+ nn.init.xavier_uniform_(self.out_v_proj.weight)
+ self.out_v_proj.bias.data.fill_(0)
+ nn.init.xavier_uniform_(self.out_l_proj.weight)
+ self.out_l_proj.bias.data.fill_(0)
+
+ def forward(self, v, l, attention_mask_v=None, attention_mask_l=None):
+ """_summary_
+
+ Args:
+ v (_type_): bs, n_img, dim
+ l (_type_): bs, n_text, dim
+ attention_mask_v (_type_, optional): _description_. bs, n_img
+ attention_mask_l (_type_, optional): _description_. bs, n_text
+
+ Returns:
+ _type_: _description_
+ """
+ # if os.environ.get('IPDB_SHILONG_DEBUG', None) == 'INFO':
+ # import ipdb; ipdb.set_trace()
+ bsz, tgt_len, _ = v.size()
+
+ query_states = self.v_proj(v) * self.scale
+ key_states = self._shape(self.l_proj(l), -1, bsz)
+ value_v_states = self._shape(self.values_v_proj(v), -1, bsz)
+ value_l_states = self._shape(self.values_l_proj(l), -1, bsz)
+
+ proj_shape = (bsz * self.num_heads, -1, self.head_dim)
+ query_states = self._shape(query_states, tgt_len, bsz).view(*proj_shape)
+ key_states = key_states.view(*proj_shape)
+ value_v_states = value_v_states.view(*proj_shape)
+ value_l_states = value_l_states.view(*proj_shape)
+
+ src_len = key_states.size(1)
+ attn_weights = torch.bmm(query_states, key_states.transpose(1, 2)) # bs*nhead, nimg, ntxt
+
+ if attn_weights.size() != (bsz * self.num_heads, tgt_len, src_len):
+ raise ValueError(
+ f"Attention weights should be of size {(bsz * self.num_heads, tgt_len, src_len)}, but is {attn_weights.size()}"
+ )
+
+ if self.stable_softmax_2d:
+ attn_weights = attn_weights - attn_weights.max()
+
+ if self.clamp_min_for_underflow:
+ attn_weights = torch.clamp(
+ attn_weights, min=-50000
+ ) # Do not increase -50000, data type half has quite limited range
+ if self.clamp_max_for_overflow:
+ attn_weights = torch.clamp(
+ attn_weights, max=50000
+ ) # Do not increase 50000, data type half has quite limited range
+
+ attn_weights_T = attn_weights.transpose(1, 2)
+ attn_weights_l = attn_weights_T - torch.max(attn_weights_T, dim=-1, keepdim=True)[0]
+ if self.clamp_min_for_underflow:
+ attn_weights_l = torch.clamp(
+ attn_weights_l, min=-50000
+ ) # Do not increase -50000, data type half has quite limited range
+ if self.clamp_max_for_overflow:
+ attn_weights_l = torch.clamp(
+ attn_weights_l, max=50000
+ ) # Do not increase 50000, data type half has quite limited range
+
+ # mask vison for language
+ if attention_mask_v is not None:
+ attention_mask_v = (
+ attention_mask_v[:, None, None, :].repeat(1, self.num_heads, 1, 1).flatten(0, 1)
+ )
+ attn_weights_l.masked_fill_(attention_mask_v, float("-inf"))
+
+ attn_weights_l = attn_weights_l.softmax(dim=-1)
+
+ # mask language for vision
+ if attention_mask_l is not None:
+ attention_mask_l = (
+ attention_mask_l[:, None, None, :].repeat(1, self.num_heads, 1, 1).flatten(0, 1)
+ )
+ attn_weights.masked_fill_(attention_mask_l, float("-inf"))
+ attn_weights_v = attn_weights.softmax(dim=-1)
+
+ attn_probs_v = F.dropout(attn_weights_v, p=self.dropout, training=self.training)
+ attn_probs_l = F.dropout(attn_weights_l, p=self.dropout, training=self.training)
+
+ attn_output_v = torch.bmm(attn_probs_v, value_l_states)
+ attn_output_l = torch.bmm(attn_probs_l, value_v_states)
+
+ if attn_output_v.size() != (bsz * self.num_heads, tgt_len, self.head_dim):
+ raise ValueError(
+ f"`attn_output_v` should be of size {(bsz, self.num_heads, tgt_len, self.head_dim)}, but is {attn_output_v.size()}"
+ )
+
+ if attn_output_l.size() != (bsz * self.num_heads, src_len, self.head_dim):
+ raise ValueError(
+ f"`attn_output_l` should be of size {(bsz, self.num_heads, src_len, self.head_dim)}, but is {attn_output_l.size()}"
+ )
+
+ attn_output_v = attn_output_v.view(bsz, self.num_heads, tgt_len, self.head_dim)
+ attn_output_v = attn_output_v.transpose(1, 2)
+ attn_output_v = attn_output_v.reshape(bsz, tgt_len, self.embed_dim)
+
+ attn_output_l = attn_output_l.view(bsz, self.num_heads, src_len, self.head_dim)
+ attn_output_l = attn_output_l.transpose(1, 2)
+ attn_output_l = attn_output_l.reshape(bsz, src_len, self.embed_dim)
+
+ attn_output_v = self.out_v_proj(attn_output_v)
+ attn_output_l = self.out_l_proj(attn_output_l)
+
+ return attn_output_v, attn_output_l
+
+
+# Bi-Direction MHA (text->image, image->text)
+class BiAttentionBlock(nn.Module):
+ def __init__(
+ self,
+ v_dim,
+ l_dim,
+ embed_dim,
+ num_heads,
+ dropout=0.1,
+ drop_path=0.0,
+ init_values=1e-4,
+ cfg=None,
+ ):
+ """
+ Inputs:
+ embed_dim - Dimensionality of input and attention feature vectors
+ hidden_dim - Dimensionality of hidden layer in feed-forward network
+ (usually 2-4x larger than embed_dim)
+ num_heads - Number of heads to use in the Multi-Head Attention block
+ dropout - Amount of dropout to apply in the feed-forward network
+ """
+ super(BiAttentionBlock, self).__init__()
+
+ # pre layer norm
+ self.layer_norm_v = nn.LayerNorm(v_dim)
+ self.layer_norm_l = nn.LayerNorm(l_dim)
+ self.attn = BiMultiHeadAttention(
+ v_dim=v_dim, l_dim=l_dim, embed_dim=embed_dim, num_heads=num_heads, dropout=dropout
+ )
+
+ # add layer scale for training stability
+ self.drop_path = DropPath(drop_path) if drop_path > 0.0 else nn.Identity()
+ self.gamma_v = nn.Parameter(init_values * torch.ones((v_dim)), requires_grad=True)
+ self.gamma_l = nn.Parameter(init_values * torch.ones((l_dim)), requires_grad=True)
+
+ def forward(self, v, l, attention_mask_v=None, attention_mask_l=None):
+ v = self.layer_norm_v(v)
+ l = self.layer_norm_l(l)
+ delta_v, delta_l = self.attn(
+ v, l, attention_mask_v=attention_mask_v, attention_mask_l=attention_mask_l
+ )
+ # v, l = v + delta_v, l + delta_l
+ v = v + self.drop_path(self.gamma_v * delta_v)
+ l = l + self.drop_path(self.gamma_l * delta_l)
+ return v, l
+
+ # def forward(self, v:List[torch.Tensor], l, attention_mask_v=None, attention_mask_l=None)
diff --git a/GroundingDINO/groundingdino/models/GroundingDINO/groundingdino.py b/GroundingDINO/groundingdino/models/GroundingDINO/groundingdino.py
new file mode 100644
index 0000000000000000000000000000000000000000..cd97028df679f89e5e7518e27ab620f2d6b1861d
--- /dev/null
+++ b/GroundingDINO/groundingdino/models/GroundingDINO/groundingdino.py
@@ -0,0 +1,412 @@
+# ------------------------------------------------------------------------
+# Grounding DINO
+# url: https://github.com/IDEA-Research/GroundingDINO
+# Copyright (c) 2023 IDEA. All Rights Reserved.
+# Licensed under the Apache License, Version 2.0 [see LICENSE for details]
+# ------------------------------------------------------------------------
+# Conditional DETR model and criterion classes.
+# Copyright (c) 2021 Microsoft. All Rights Reserved.
+# Licensed under the Apache License, Version 2.0 [see LICENSE for details]
+# ------------------------------------------------------------------------
+# Modified from DETR (https://github.com/facebookresearch/detr)
+# Copyright (c) Facebook, Inc. and its affiliates. All Rights Reserved.
+# ------------------------------------------------------------------------
+# Modified from Deformable DETR (https://github.com/fundamentalvision/Deformable-DETR)
+# Copyright (c) 2020 SenseTime. All Rights Reserved.
+# ------------------------------------------------------------------------
+import copy
+from typing import List
+
+import torch
+import torch.nn.functional as F
+from torch import nn
+from torchvision.ops.boxes import nms
+from transformers import AutoTokenizer, BertModel, BertTokenizer, RobertaModel, RobertaTokenizerFast
+
+from groundingdino.util import box_ops, get_tokenlizer
+from groundingdino.util.misc import (
+ NestedTensor,
+ accuracy,
+ get_world_size,
+ interpolate,
+ inverse_sigmoid,
+ is_dist_avail_and_initialized,
+ nested_tensor_from_tensor_list,
+)
+from groundingdino.util.utils import get_phrases_from_posmap
+from groundingdino.util.visualizer import COCOVisualizer
+from groundingdino.util.vl_utils import create_positive_map_from_span
+
+from ..registry import MODULE_BUILD_FUNCS
+from .backbone import build_backbone
+from .bertwarper import (
+ BertModelWarper,
+ generate_masks_with_special_tokens,
+ generate_masks_with_special_tokens_and_transfer_map,
+)
+from .transformer import build_transformer
+from .utils import MLP, ContrastiveEmbed, sigmoid_focal_loss
+
+
+class GroundingDINO(nn.Module):
+ """This is the Cross-Attention Detector module that performs object detection"""
+
+ def __init__(
+ self,
+ backbone,
+ transformer,
+ num_queries,
+ aux_loss=False,
+ iter_update=False,
+ query_dim=2,
+ num_feature_levels=1,
+ nheads=8,
+ # two stage
+ two_stage_type="no", # ['no', 'standard']
+ dec_pred_bbox_embed_share=True,
+ two_stage_class_embed_share=True,
+ two_stage_bbox_embed_share=True,
+ num_patterns=0,
+ dn_number=100,
+ dn_box_noise_scale=0.4,
+ dn_label_noise_ratio=0.5,
+ dn_labelbook_size=100,
+ text_encoder_type="bert-base-uncased",
+ sub_sentence_present=True,
+ max_text_len=256,
+ ):
+ """Initializes the model.
+ Parameters:
+ backbone: torch module of the backbone to be used. See backbone.py
+ transformer: torch module of the transformer architecture. See transformer.py
+ num_queries: number of object queries, ie detection slot. This is the maximal number of objects
+ Conditional DETR can detect in a single image. For COCO, we recommend 100 queries.
+ aux_loss: True if auxiliary decoding losses (loss at each decoder layer) are to be used.
+ """
+ super().__init__()
+ self.num_queries = num_queries
+ self.transformer = transformer
+ self.hidden_dim = hidden_dim = transformer.d_model
+ self.num_feature_levels = num_feature_levels
+ self.nheads = nheads
+ self.max_text_len = 256
+ self.sub_sentence_present = sub_sentence_present
+
+ # setting query dim
+ self.query_dim = query_dim
+ assert query_dim == 4
+
+ # for dn training
+ self.num_patterns = num_patterns
+ self.dn_number = dn_number
+ self.dn_box_noise_scale = dn_box_noise_scale
+ self.dn_label_noise_ratio = dn_label_noise_ratio
+ self.dn_labelbook_size = dn_labelbook_size
+
+ # bert
+ self.tokenizer = get_tokenlizer.get_tokenlizer(text_encoder_type)
+ self.bert = get_tokenlizer.get_pretrained_language_model(text_encoder_type)
+ self.bert.pooler.dense.weight.requires_grad_(False)
+ self.bert.pooler.dense.bias.requires_grad_(False)
+ self.bert = BertModelWarper(bert_model=self.bert)
+
+ self.feat_map = nn.Linear(self.bert.config.hidden_size, self.hidden_dim, bias=True)
+ nn.init.constant_(self.feat_map.bias.data, 0)
+ nn.init.xavier_uniform_(self.feat_map.weight.data)
+ # freeze
+
+ # special tokens
+ self.specical_tokens = self.tokenizer.convert_tokens_to_ids(["[CLS]", "[SEP]", ".", "?"])
+
+ # prepare input projection layers
+ if num_feature_levels > 1:
+ num_backbone_outs = len(backbone.num_channels)
+ input_proj_list = []
+ for _ in range(num_backbone_outs):
+ in_channels = backbone.num_channels[_]
+ input_proj_list.append(
+ nn.Sequential(
+ nn.Conv2d(in_channels, hidden_dim, kernel_size=1),
+ nn.GroupNorm(32, hidden_dim),
+ )
+ )
+ for _ in range(num_feature_levels - num_backbone_outs):
+ input_proj_list.append(
+ nn.Sequential(
+ nn.Conv2d(in_channels, hidden_dim, kernel_size=3, stride=2, padding=1),
+ nn.GroupNorm(32, hidden_dim),
+ )
+ )
+ in_channels = hidden_dim
+ self.input_proj = nn.ModuleList(input_proj_list)
+ else:
+ assert two_stage_type == "no", "two_stage_type should be no if num_feature_levels=1 !!!"
+ self.input_proj = nn.ModuleList(
+ [
+ nn.Sequential(
+ nn.Conv2d(backbone.num_channels[-1], hidden_dim, kernel_size=1),
+ nn.GroupNorm(32, hidden_dim),
+ )
+ ]
+ )
+
+ self.backbone = backbone
+ self.aux_loss = aux_loss
+ self.box_pred_damping = box_pred_damping = None
+
+ self.iter_update = iter_update
+ assert iter_update, "Why not iter_update?"
+
+ # prepare pred layers
+ self.dec_pred_bbox_embed_share = dec_pred_bbox_embed_share
+ # prepare class & box embed
+ _class_embed = ContrastiveEmbed()
+
+ _bbox_embed = MLP(hidden_dim, hidden_dim, 4, 3)
+ nn.init.constant_(_bbox_embed.layers[-1].weight.data, 0)
+ nn.init.constant_(_bbox_embed.layers[-1].bias.data, 0)
+
+ if dec_pred_bbox_embed_share:
+ box_embed_layerlist = [_bbox_embed for i in range(transformer.num_decoder_layers)]
+ else:
+ box_embed_layerlist = [
+ copy.deepcopy(_bbox_embed) for i in range(transformer.num_decoder_layers)
+ ]
+ class_embed_layerlist = [_class_embed for i in range(transformer.num_decoder_layers)]
+ self.bbox_embed = nn.ModuleList(box_embed_layerlist)
+ self.class_embed = nn.ModuleList(class_embed_layerlist)
+ self.transformer.decoder.bbox_embed = self.bbox_embed
+ self.transformer.decoder.class_embed = self.class_embed
+
+ # two stage
+ self.two_stage_type = two_stage_type
+ assert two_stage_type in ["no", "standard"], "unknown param {} of two_stage_type".format(
+ two_stage_type
+ )
+ if two_stage_type != "no":
+ if two_stage_bbox_embed_share:
+ assert dec_pred_bbox_embed_share
+ self.transformer.enc_out_bbox_embed = _bbox_embed
+ else:
+ self.transformer.enc_out_bbox_embed = copy.deepcopy(_bbox_embed)
+
+ if two_stage_class_embed_share:
+ assert dec_pred_bbox_embed_share
+ self.transformer.enc_out_class_embed = _class_embed
+ else:
+ self.transformer.enc_out_class_embed = copy.deepcopy(_class_embed)
+
+ self.refpoint_embed = None
+
+ self._reset_parameters()
+
+ def _reset_parameters(self):
+ # init input_proj
+ for proj in self.input_proj:
+ nn.init.xavier_uniform_(proj[0].weight, gain=1)
+ nn.init.constant_(proj[0].bias, 0)
+
+ def set_image_tensor(self, samples: NestedTensor):
+ if isinstance(samples, (list, torch.Tensor)):
+ samples = nested_tensor_from_tensor_list(samples)
+ self.features, self.poss = self.backbone(samples)
+
+ def unset_image_tensor(self):
+ if hasattr(self, 'features'):
+ del self.features
+ if hasattr(self,'poss'):
+ del self.poss
+
+ def set_image_features(self, features , poss):
+ self.features = features
+ self.poss = poss
+
+ def init_ref_points(self, use_num_queries):
+ self.refpoint_embed = nn.Embedding(use_num_queries, self.query_dim)
+
+ def forward(self, samples: NestedTensor, targets: List = None, **kw):
+ """The forward expects a NestedTensor, which consists of:
+ - samples.tensor: batched images, of shape [batch_size x 3 x H x W]
+ - samples.mask: a binary mask of shape [batch_size x H x W], containing 1 on padded pixels
+
+ It returns a dict with the following elements:
+ - "pred_logits": the classification logits (including no-object) for all queries.
+ Shape= [batch_size x num_queries x num_classes]
+ - "pred_boxes": The normalized boxes coordinates for all queries, represented as
+ (center_x, center_y, width, height). These values are normalized in [0, 1],
+ relative to the size of each individual image (disregarding possible padding).
+ See PostProcess for information on how to retrieve the unnormalized bounding box.
+ - "aux_outputs": Optional, only returned when auxilary losses are activated. It is a list of
+ dictionnaries containing the two above keys for each decoder layer.
+ """
+ if targets is None:
+ captions = kw["captions"]
+ else:
+ captions = [t["caption"] for t in targets]
+
+ # encoder texts
+ tokenized = self.tokenizer(captions, padding="longest", return_tensors="pt").to(
+ samples.device
+ )
+ (
+ text_self_attention_masks,
+ position_ids,
+ cate_to_token_mask_list,
+ ) = generate_masks_with_special_tokens_and_transfer_map(
+ tokenized, self.specical_tokens, self.tokenizer
+ )
+
+ if text_self_attention_masks.shape[1] > self.max_text_len:
+ text_self_attention_masks = text_self_attention_masks[
+ :, : self.max_text_len, : self.max_text_len
+ ]
+ position_ids = position_ids[:, : self.max_text_len]
+ tokenized["input_ids"] = tokenized["input_ids"][:, : self.max_text_len]
+ tokenized["attention_mask"] = tokenized["attention_mask"][:, : self.max_text_len]
+ tokenized["token_type_ids"] = tokenized["token_type_ids"][:, : self.max_text_len]
+
+ # extract text embeddings
+ if self.sub_sentence_present:
+ tokenized_for_encoder = {k: v for k, v in tokenized.items() if k != "attention_mask"}
+ tokenized_for_encoder["attention_mask"] = text_self_attention_masks
+ tokenized_for_encoder["position_ids"] = position_ids
+ else:
+ # import ipdb; ipdb.set_trace()
+ tokenized_for_encoder = tokenized
+
+ bert_output = self.bert(**tokenized_for_encoder) # bs, 195, 768
+
+ encoded_text = self.feat_map(bert_output["last_hidden_state"]) # bs, 195, d_model
+ text_token_mask = tokenized.attention_mask.bool() # bs, 195
+ # text_token_mask: True for nomask, False for mask
+ # text_self_attention_masks: True for nomask, False for mask
+
+ if encoded_text.shape[1] > self.max_text_len:
+ encoded_text = encoded_text[:, : self.max_text_len, :]
+ text_token_mask = text_token_mask[:, : self.max_text_len]
+ position_ids = position_ids[:, : self.max_text_len]
+ text_self_attention_masks = text_self_attention_masks[
+ :, : self.max_text_len, : self.max_text_len
+ ]
+
+ text_dict = {
+ "encoded_text": encoded_text, # bs, 195, d_model
+ "text_token_mask": text_token_mask, # bs, 195
+ "position_ids": position_ids, # bs, 195
+ "text_self_attention_masks": text_self_attention_masks, # bs, 195,195
+ }
+
+ # import ipdb; ipdb.set_trace()
+ if isinstance(samples, (list, torch.Tensor)):
+ samples = nested_tensor_from_tensor_list(samples)
+ if not hasattr(self, 'features') or not hasattr(self, 'poss'):
+ self.set_image_tensor(samples)
+
+ srcs = []
+ masks = []
+ for l, feat in enumerate(self.features):
+ src, mask = feat.decompose()
+ srcs.append(self.input_proj[l](src))
+ masks.append(mask)
+ assert mask is not None
+ if self.num_feature_levels > len(srcs):
+ _len_srcs = len(srcs)
+ for l in range(_len_srcs, self.num_feature_levels):
+ if l == _len_srcs:
+ src = self.input_proj[l](self.features[-1].tensors)
+ else:
+ src = self.input_proj[l](srcs[-1])
+ m = samples.mask
+ mask = F.interpolate(m[None].float(), size=src.shape[-2:]).to(torch.bool)[0]
+ pos_l = self.backbone[1](NestedTensor(src, mask)).to(src.dtype)
+ srcs.append(src)
+ masks.append(mask)
+ self.poss.append(pos_l)
+
+ input_query_bbox = input_query_label = attn_mask = dn_meta = None
+ hs, reference, hs_enc, ref_enc, init_box_proposal = self.transformer(
+ srcs, masks, input_query_bbox, self.poss, input_query_label, attn_mask, text_dict
+ )
+
+ # deformable-detr-like anchor update
+ outputs_coord_list = []
+ for dec_lid, (layer_ref_sig, layer_bbox_embed, layer_hs) in enumerate(
+ zip(reference[:-1], self.bbox_embed, hs)
+ ):
+ layer_delta_unsig = layer_bbox_embed(layer_hs)
+ layer_outputs_unsig = layer_delta_unsig + inverse_sigmoid(layer_ref_sig)
+ layer_outputs_unsig = layer_outputs_unsig.sigmoid()
+ outputs_coord_list.append(layer_outputs_unsig)
+ outputs_coord_list = torch.stack(outputs_coord_list)
+
+ # output
+ outputs_class = torch.stack(
+ [
+ layer_cls_embed(layer_hs, text_dict)
+ for layer_cls_embed, layer_hs in zip(self.class_embed, hs)
+ ]
+ )
+ out = {"pred_logits": outputs_class[-1], "pred_boxes": outputs_coord_list[-1]}
+
+ # # for intermediate outputs
+ # if self.aux_loss:
+ # out['aux_outputs'] = self._set_aux_loss(outputs_class, outputs_coord_list)
+
+ # # for encoder output
+ # if hs_enc is not None:
+ # # prepare intermediate outputs
+ # interm_coord = ref_enc[-1]
+ # interm_class = self.transformer.enc_out_class_embed(hs_enc[-1], text_dict)
+ # out['interm_outputs'] = {'pred_logits': interm_class, 'pred_boxes': interm_coord}
+ # out['interm_outputs_for_matching_pre'] = {'pred_logits': interm_class, 'pred_boxes': init_box_proposal}
+ unset_image_tensor = kw.get('unset_image_tensor', True)
+ if unset_image_tensor:
+ self.unset_image_tensor() ## If necessary
+ return out
+
+ @torch.jit.unused
+ def _set_aux_loss(self, outputs_class, outputs_coord):
+ # this is a workaround to make torchscript happy, as torchscript
+ # doesn't support dictionary with non-homogeneous values, such
+ # as a dict having both a Tensor and a list.
+ return [
+ {"pred_logits": a, "pred_boxes": b}
+ for a, b in zip(outputs_class[:-1], outputs_coord[:-1])
+ ]
+
+
+@MODULE_BUILD_FUNCS.registe_with_name(module_name="groundingdino")
+def build_groundingdino(args):
+
+ backbone = build_backbone(args)
+ transformer = build_transformer(args)
+
+ dn_labelbook_size = args.dn_labelbook_size
+ dec_pred_bbox_embed_share = args.dec_pred_bbox_embed_share
+ sub_sentence_present = args.sub_sentence_present
+
+ model = GroundingDINO(
+ backbone,
+ transformer,
+ num_queries=args.num_queries,
+ aux_loss=True,
+ iter_update=True,
+ query_dim=4,
+ num_feature_levels=args.num_feature_levels,
+ nheads=args.nheads,
+ dec_pred_bbox_embed_share=dec_pred_bbox_embed_share,
+ two_stage_type=args.two_stage_type,
+ two_stage_bbox_embed_share=args.two_stage_bbox_embed_share,
+ two_stage_class_embed_share=args.two_stage_class_embed_share,
+ num_patterns=args.num_patterns,
+ dn_number=0,
+ dn_box_noise_scale=args.dn_box_noise_scale,
+ dn_label_noise_ratio=args.dn_label_noise_ratio,
+ dn_labelbook_size=dn_labelbook_size,
+ text_encoder_type=args.text_encoder_type,
+ sub_sentence_present=sub_sentence_present,
+ max_text_len=args.max_text_len,
+ )
+
+ return model
+
diff --git a/GroundingDINO/groundingdino/models/GroundingDINO/ms_deform_attn.py b/GroundingDINO/groundingdino/models/GroundingDINO/ms_deform_attn.py
new file mode 100644
index 0000000000000000000000000000000000000000..489d501bef364020212306d81e9b85c8daa27491
--- /dev/null
+++ b/GroundingDINO/groundingdino/models/GroundingDINO/ms_deform_attn.py
@@ -0,0 +1,413 @@
+# ------------------------------------------------------------------------
+# Grounding DINO
+# url: https://github.com/IDEA-Research/GroundingDINO
+# Copyright (c) 2023 IDEA. All Rights Reserved.
+# Licensed under the Apache License, Version 2.0 [see LICENSE for details]
+# ------------------------------------------------------------------------
+# Deformable DETR
+# Copyright (c) 2020 SenseTime. All Rights Reserved.
+# Licensed under the Apache License, Version 2.0 [see LICENSE for details]
+# ------------------------------------------------------------------------------------------------
+# Modified from:
+# https://github.com/fundamentalvision/Deformable-DETR/blob/main/models/ops/functions/ms_deform_attn_func.py
+# https://github.com/fundamentalvision/Deformable-DETR/blob/main/models/ops/modules/ms_deform_attn.py
+# https://github.com/open-mmlab/mmcv/blob/master/mmcv/ops/multi_scale_deform_attn.py
+# ------------------------------------------------------------------------------------------------
+
+import math
+import warnings
+from typing import Optional
+
+import torch
+import torch.nn as nn
+import torch.nn.functional as F
+from torch.autograd import Function
+from torch.autograd.function import once_differentiable
+from torch.nn.init import constant_, xavier_uniform_
+
+try:
+ from groundingdino import _C
+except:
+ warnings.warn("Failed to load custom C++ ops. Running on CPU mode Only!")
+
+
+# helpers
+def _is_power_of_2(n):
+ if (not isinstance(n, int)) or (n < 0):
+ raise ValueError("invalid input for _is_power_of_2: {} (type: {})".format(n, type(n)))
+ return (n & (n - 1) == 0) and n != 0
+
+
+class MultiScaleDeformableAttnFunction(Function):
+ @staticmethod
+ def forward(
+ ctx,
+ value,
+ value_spatial_shapes,
+ value_level_start_index,
+ sampling_locations,
+ attention_weights,
+ im2col_step,
+ ):
+ ctx.im2col_step = im2col_step
+ output = _C.ms_deform_attn_forward(
+ value,
+ value_spatial_shapes,
+ value_level_start_index,
+ sampling_locations,
+ attention_weights,
+ ctx.im2col_step,
+ )
+ ctx.save_for_backward(
+ value,
+ value_spatial_shapes,
+ value_level_start_index,
+ sampling_locations,
+ attention_weights,
+ )
+ return output
+
+ @staticmethod
+ @once_differentiable
+ def backward(ctx, grad_output):
+ (
+ value,
+ value_spatial_shapes,
+ value_level_start_index,
+ sampling_locations,
+ attention_weights,
+ ) = ctx.saved_tensors
+ grad_value, grad_sampling_loc, grad_attn_weight = _C.ms_deform_attn_backward(
+ value,
+ value_spatial_shapes,
+ value_level_start_index,
+ sampling_locations,
+ attention_weights,
+ grad_output,
+ ctx.im2col_step,
+ )
+
+ return grad_value, None, None, grad_sampling_loc, grad_attn_weight, None
+
+
+def multi_scale_deformable_attn_pytorch(
+ value: torch.Tensor,
+ value_spatial_shapes: torch.Tensor,
+ sampling_locations: torch.Tensor,
+ attention_weights: torch.Tensor,
+) -> torch.Tensor:
+
+ bs, _, num_heads, embed_dims = value.shape
+ _, num_queries, num_heads, num_levels, num_points, _ = sampling_locations.shape
+ value_list = value.split([H_ * W_ for H_, W_ in value_spatial_shapes], dim=1)
+ sampling_grids = 2 * sampling_locations - 1
+ sampling_value_list = []
+ for level, (H_, W_) in enumerate(value_spatial_shapes):
+ # bs, H_*W_, num_heads, embed_dims ->
+ # bs, H_*W_, num_heads*embed_dims ->
+ # bs, num_heads*embed_dims, H_*W_ ->
+ # bs*num_heads, embed_dims, H_, W_
+ value_l_ = (
+ value_list[level].flatten(2).transpose(1, 2).reshape(bs * num_heads, embed_dims, H_, W_)
+ )
+ # bs, num_queries, num_heads, num_points, 2 ->
+ # bs, num_heads, num_queries, num_points, 2 ->
+ # bs*num_heads, num_queries, num_points, 2
+ sampling_grid_l_ = sampling_grids[:, :, :, level].transpose(1, 2).flatten(0, 1)
+ # bs*num_heads, embed_dims, num_queries, num_points
+ sampling_value_l_ = F.grid_sample(
+ value_l_, sampling_grid_l_, mode="bilinear", padding_mode="zeros", align_corners=False
+ )
+ sampling_value_list.append(sampling_value_l_)
+ # (bs, num_queries, num_heads, num_levels, num_points) ->
+ # (bs, num_heads, num_queries, num_levels, num_points) ->
+ # (bs, num_heads, 1, num_queries, num_levels*num_points)
+ attention_weights = attention_weights.transpose(1, 2).reshape(
+ bs * num_heads, 1, num_queries, num_levels * num_points
+ )
+ output = (
+ (torch.stack(sampling_value_list, dim=-2).flatten(-2) * attention_weights)
+ .sum(-1)
+ .view(bs, num_heads * embed_dims, num_queries)
+ )
+ return output.transpose(1, 2).contiguous()
+
+
+class MultiScaleDeformableAttention(nn.Module):
+ """Multi-Scale Deformable Attention Module used in Deformable-DETR
+
+ `Deformable DETR: Deformable Transformers for End-to-End Object Detection.
+ `_.
+
+ Args:
+ embed_dim (int): The embedding dimension of Attention. Default: 256.
+ num_heads (int): The number of attention heads. Default: 8.
+ num_levels (int): The number of feature map used in Attention. Default: 4.
+ num_points (int): The number of sampling points for each query
+ in each head. Default: 4.
+ img2col_steps (int): The step used in image_to_column. Defualt: 64.
+ dropout (float): Dropout layer used in output. Default: 0.1.
+ batch_first (bool): if ``True``, then the input and output tensor will be
+ provided as `(bs, n, embed_dim)`. Default: False. `(n, bs, embed_dim)`
+ """
+
+ def __init__(
+ self,
+ embed_dim: int = 256,
+ num_heads: int = 8,
+ num_levels: int = 4,
+ num_points: int = 4,
+ img2col_step: int = 64,
+ batch_first: bool = False,
+ ):
+ super().__init__()
+ if embed_dim % num_heads != 0:
+ raise ValueError(
+ "embed_dim must be divisible by num_heads, but got {} and {}".format(
+ embed_dim, num_heads
+ )
+ )
+ head_dim = embed_dim // num_heads
+
+ self.batch_first = batch_first
+
+ if not _is_power_of_2(head_dim):
+ warnings.warn(
+ """
+ You'd better set d_model in MSDeformAttn to make sure that
+ each dim of the attention head a power of 2, which is more efficient.
+ """
+ )
+
+ self.im2col_step = img2col_step
+ self.embed_dim = embed_dim
+ self.num_heads = num_heads
+ self.num_levels = num_levels
+ self.num_points = num_points
+ self.sampling_offsets = nn.Linear(embed_dim, num_heads * num_levels * num_points * 2)
+ self.attention_weights = nn.Linear(embed_dim, num_heads * num_levels * num_points)
+ self.value_proj = nn.Linear(embed_dim, embed_dim)
+ self.output_proj = nn.Linear(embed_dim, embed_dim)
+
+ self.init_weights()
+
+ def _reset_parameters(self):
+ return self.init_weights()
+
+ def init_weights(self):
+ """
+ Default initialization for Parameters of Module.
+ """
+ constant_(self.sampling_offsets.weight.data, 0.0)
+ thetas = torch.arange(self.num_heads, dtype=torch.float32) * (
+ 2.0 * math.pi / self.num_heads
+ )
+ grid_init = torch.stack([thetas.cos(), thetas.sin()], -1)
+ grid_init = (
+ (grid_init / grid_init.abs().max(-1, keepdim=True)[0])
+ .view(self.num_heads, 1, 1, 2)
+ .repeat(1, self.num_levels, self.num_points, 1)
+ )
+ for i in range(self.num_points):
+ grid_init[:, :, i, :] *= i + 1
+ with torch.no_grad():
+ self.sampling_offsets.bias = nn.Parameter(grid_init.view(-1))
+ constant_(self.attention_weights.weight.data, 0.0)
+ constant_(self.attention_weights.bias.data, 0.0)
+ xavier_uniform_(self.value_proj.weight.data)
+ constant_(self.value_proj.bias.data, 0.0)
+ xavier_uniform_(self.output_proj.weight.data)
+ constant_(self.output_proj.bias.data, 0.0)
+
+ def freeze_sampling_offsets(self):
+ print("Freeze sampling offsets")
+ self.sampling_offsets.weight.requires_grad = False
+ self.sampling_offsets.bias.requires_grad = False
+
+ def freeze_attention_weights(self):
+ print("Freeze attention weights")
+ self.attention_weights.weight.requires_grad = False
+ self.attention_weights.bias.requires_grad = False
+
+ def forward(
+ self,
+ query: torch.Tensor,
+ key: Optional[torch.Tensor] = None,
+ value: Optional[torch.Tensor] = None,
+ query_pos: Optional[torch.Tensor] = None,
+ key_padding_mask: Optional[torch.Tensor] = None,
+ reference_points: Optional[torch.Tensor] = None,
+ spatial_shapes: Optional[torch.Tensor] = None,
+ level_start_index: Optional[torch.Tensor] = None,
+ **kwargs
+ ) -> torch.Tensor:
+
+ """Forward Function of MultiScaleDeformableAttention
+
+ Args:
+ query (torch.Tensor): Query embeddings with shape
+ `(num_query, bs, embed_dim)`
+ key (torch.Tensor): Key embeddings with shape
+ `(num_key, bs, embed_dim)`
+ value (torch.Tensor): Value embeddings with shape
+ `(num_key, bs, embed_dim)`
+ query_pos (torch.Tensor): The position embedding for `query`. Default: None.
+ key_padding_mask (torch.Tensor): ByteTensor for `query`, with shape `(bs, num_key)`,
+ indicating which elements within `key` to be ignored in attention.
+ reference_points (torch.Tensor): The normalized reference points
+ with shape `(bs, num_query, num_levels, 2)`,
+ all elements is range in [0, 1], top-left (0, 0),
+ bottom-right (1, 1), including padding are.
+ or `(N, Length_{query}, num_levels, 4)`, add additional
+ two dimensions `(h, w)` to form reference boxes.
+ spatial_shapes (torch.Tensor): Spatial shape of features in different levels.
+ With shape `(num_levels, 2)`, last dimension represents `(h, w)`.
+ level_start_index (torch.Tensor): The start index of each level. A tensor with
+ shape `(num_levels, )` which can be represented as
+ `[0, h_0 * w_0, h_0 * w_0 + h_1 * w_1, ...]`.
+
+ Returns:
+ torch.Tensor: forward results with shape `(num_query, bs, embed_dim)`
+ """
+
+ if value is None:
+ value = query
+
+ if query_pos is not None:
+ query = query + query_pos
+
+ if not self.batch_first:
+ # change to (bs, num_query ,embed_dims)
+ query = query.permute(1, 0, 2)
+ value = value.permute(1, 0, 2)
+
+ bs, num_query, _ = query.shape
+ bs, num_value, _ = value.shape
+
+ assert (spatial_shapes[:, 0] * spatial_shapes[:, 1]).sum() == num_value
+
+ value = self.value_proj(value)
+ if key_padding_mask is not None:
+ value = value.masked_fill(key_padding_mask[..., None], float(0))
+ value = value.view(bs, num_value, self.num_heads, -1)
+ sampling_offsets = self.sampling_offsets(query).view(
+ bs, num_query, self.num_heads, self.num_levels, self.num_points, 2
+ )
+ attention_weights = self.attention_weights(query).view(
+ bs, num_query, self.num_heads, self.num_levels * self.num_points
+ )
+ attention_weights = attention_weights.softmax(-1)
+ attention_weights = attention_weights.view(
+ bs,
+ num_query,
+ self.num_heads,
+ self.num_levels,
+ self.num_points,
+ )
+
+ # bs, num_query, num_heads, num_levels, num_points, 2
+ if reference_points.shape[-1] == 2:
+ offset_normalizer = torch.stack([spatial_shapes[..., 1], spatial_shapes[..., 0]], -1)
+ sampling_locations = (
+ reference_points[:, :, None, :, None, :]
+ + sampling_offsets / offset_normalizer[None, None, None, :, None, :]
+ )
+ elif reference_points.shape[-1] == 4:
+ sampling_locations = (
+ reference_points[:, :, None, :, None, :2]
+ + sampling_offsets
+ / self.num_points
+ * reference_points[:, :, None, :, None, 2:]
+ * 0.5
+ )
+ else:
+ raise ValueError(
+ "Last dim of reference_points must be 2 or 4, but get {} instead.".format(
+ reference_points.shape[-1]
+ )
+ )
+
+ if torch.cuda.is_available() and value.is_cuda:
+ halffloat = False
+ if value.dtype == torch.float16:
+ halffloat = True
+ value = value.float()
+ sampling_locations = sampling_locations.float()
+ attention_weights = attention_weights.float()
+
+ output = MultiScaleDeformableAttnFunction.apply(
+ value,
+ spatial_shapes,
+ level_start_index,
+ sampling_locations,
+ attention_weights,
+ self.im2col_step,
+ )
+
+ if halffloat:
+ output = output.half()
+ else:
+ output = multi_scale_deformable_attn_pytorch(
+ value, spatial_shapes, sampling_locations, attention_weights
+ )
+
+ output = self.output_proj(output)
+
+ if not self.batch_first:
+ output = output.permute(1, 0, 2)
+
+ return output
+
+
+def create_dummy_class(klass, dependency, message=""):
+ """
+ When a dependency of a class is not available, create a dummy class which throws ImportError
+ when used.
+
+ Args:
+ klass (str): name of the class.
+ dependency (str): name of the dependency.
+ message: extra message to print
+ Returns:
+ class: a class object
+ """
+ err = "Cannot import '{}', therefore '{}' is not available.".format(dependency, klass)
+ if message:
+ err = err + " " + message
+
+ class _DummyMetaClass(type):
+ # throw error on class attribute access
+ def __getattr__(_, __): # noqa: B902
+ raise ImportError(err)
+
+ class _Dummy(object, metaclass=_DummyMetaClass):
+ # throw error on constructor
+ def __init__(self, *args, **kwargs):
+ raise ImportError(err)
+
+ return _Dummy
+
+
+def create_dummy_func(func, dependency, message=""):
+ """
+ When a dependency of a function is not available, create a dummy function which throws
+ ImportError when used.
+
+ Args:
+ func (str): name of the function.
+ dependency (str or list[str]): name(s) of the dependency.
+ message: extra message to print
+ Returns:
+ function: a function object
+ """
+ err = "Cannot import '{}', therefore '{}' is not available.".format(dependency, func)
+ if message:
+ err = err + " " + message
+
+ if isinstance(dependency, (list, tuple)):
+ dependency = ",".join(dependency)
+
+ def _dummy(*args, **kwargs):
+ raise ImportError(err)
+
+ return _dummy
diff --git a/GroundingDINO/groundingdino/models/GroundingDINO/transformer.py b/GroundingDINO/groundingdino/models/GroundingDINO/transformer.py
new file mode 100644
index 0000000000000000000000000000000000000000..709fa53a477e171737e50af065f86b970487b0c5
--- /dev/null
+++ b/GroundingDINO/groundingdino/models/GroundingDINO/transformer.py
@@ -0,0 +1,958 @@
+# ------------------------------------------------------------------------
+# Grounding DINO
+# url: https://github.com/IDEA-Research/GroundingDINO
+# Copyright (c) 2023 IDEA. All Rights Reserved.
+# Licensed under the Apache License, Version 2.0 [see LICENSE for details]
+# ------------------------------------------------------------------------
+# DINO
+# Copyright (c) 2022 IDEA. All Rights Reserved.
+# Licensed under the Apache License, Version 2.0 [see LICENSE for details]
+# ------------------------------------------------------------------------
+# Conditional DETR Transformer class.
+# Copyright (c) 2021 Microsoft. All Rights Reserved.
+# Licensed under the Apache License, Version 2.0 [see LICENSE for details]
+# ------------------------------------------------------------------------
+# Modified from DETR (https://github.com/facebookresearch/detr)
+# Copyright (c) Facebook, Inc. and its affiliates. All Rights Reserved.
+# ------------------------------------------------------------------------
+
+from typing import Optional
+
+import torch
+import torch.utils.checkpoint as checkpoint
+from torch import Tensor, nn
+
+from groundingdino.util.misc import inverse_sigmoid
+
+from .fuse_modules import BiAttentionBlock
+from .ms_deform_attn import MultiScaleDeformableAttention as MSDeformAttn
+from .transformer_vanilla import TransformerEncoderLayer
+from .utils import (
+ MLP,
+ _get_activation_fn,
+ _get_clones,
+ gen_encoder_output_proposals,
+ gen_sineembed_for_position,
+ get_sine_pos_embed,
+)
+
+
+class Transformer(nn.Module):
+ def __init__(
+ self,
+ d_model=256,
+ nhead=8,
+ num_queries=300,
+ num_encoder_layers=6,
+ num_unicoder_layers=0,
+ num_decoder_layers=6,
+ dim_feedforward=2048,
+ dropout=0.0,
+ activation="relu",
+ normalize_before=False,
+ return_intermediate_dec=False,
+ query_dim=4,
+ num_patterns=0,
+ # for deformable encoder
+ num_feature_levels=1,
+ enc_n_points=4,
+ dec_n_points=4,
+ # init query
+ learnable_tgt_init=False,
+ # two stage
+ two_stage_type="no", # ['no', 'standard', 'early', 'combine', 'enceachlayer', 'enclayer1']
+ embed_init_tgt=False,
+ # for text
+ use_text_enhancer=False,
+ use_fusion_layer=False,
+ use_checkpoint=False,
+ use_transformer_ckpt=False,
+ use_text_cross_attention=False,
+ text_dropout=0.1,
+ fusion_dropout=0.1,
+ fusion_droppath=0.0,
+ ):
+ super().__init__()
+ self.num_feature_levels = num_feature_levels
+ self.num_encoder_layers = num_encoder_layers
+ self.num_unicoder_layers = num_unicoder_layers
+ self.num_decoder_layers = num_decoder_layers
+ self.num_queries = num_queries
+ assert query_dim == 4
+
+ # choose encoder layer type
+ encoder_layer = DeformableTransformerEncoderLayer(
+ d_model, dim_feedforward, dropout, activation, num_feature_levels, nhead, enc_n_points
+ )
+
+ if use_text_enhancer:
+ text_enhance_layer = TransformerEncoderLayer(
+ d_model=d_model,
+ nhead=nhead // 2,
+ dim_feedforward=dim_feedforward // 2,
+ dropout=text_dropout,
+ )
+ else:
+ text_enhance_layer = None
+
+ if use_fusion_layer:
+ feature_fusion_layer = BiAttentionBlock(
+ v_dim=d_model,
+ l_dim=d_model,
+ embed_dim=dim_feedforward // 2,
+ num_heads=nhead // 2,
+ dropout=fusion_dropout,
+ drop_path=fusion_droppath,
+ )
+ else:
+ feature_fusion_layer = None
+
+ encoder_norm = nn.LayerNorm(d_model) if normalize_before else None
+ assert encoder_norm is None
+ self.encoder = TransformerEncoder(
+ encoder_layer,
+ num_encoder_layers,
+ d_model=d_model,
+ num_queries=num_queries,
+ text_enhance_layer=text_enhance_layer,
+ feature_fusion_layer=feature_fusion_layer,
+ use_checkpoint=use_checkpoint,
+ use_transformer_ckpt=use_transformer_ckpt,
+ )
+
+ # choose decoder layer type
+ decoder_layer = DeformableTransformerDecoderLayer(
+ d_model,
+ dim_feedforward,
+ dropout,
+ activation,
+ num_feature_levels,
+ nhead,
+ dec_n_points,
+ use_text_cross_attention=use_text_cross_attention,
+ )
+
+ decoder_norm = nn.LayerNorm(d_model)
+ self.decoder = TransformerDecoder(
+ decoder_layer,
+ num_decoder_layers,
+ decoder_norm,
+ return_intermediate=return_intermediate_dec,
+ d_model=d_model,
+ query_dim=query_dim,
+ num_feature_levels=num_feature_levels,
+ )
+
+ self.d_model = d_model
+ self.nhead = nhead
+ self.dec_layers = num_decoder_layers
+ self.num_queries = num_queries # useful for single stage model only
+ self.num_patterns = num_patterns
+ if not isinstance(num_patterns, int):
+ Warning("num_patterns should be int but {}".format(type(num_patterns)))
+ self.num_patterns = 0
+
+ if num_feature_levels > 1:
+ if self.num_encoder_layers > 0:
+ self.level_embed = nn.Parameter(torch.Tensor(num_feature_levels, d_model))
+ else:
+ self.level_embed = None
+
+ self.learnable_tgt_init = learnable_tgt_init
+ assert learnable_tgt_init, "why not learnable_tgt_init"
+ self.embed_init_tgt = embed_init_tgt
+ if (two_stage_type != "no" and embed_init_tgt) or (two_stage_type == "no"):
+ self.tgt_embed = nn.Embedding(self.num_queries, d_model)
+ nn.init.normal_(self.tgt_embed.weight.data)
+ else:
+ self.tgt_embed = None
+
+ # for two stage
+ self.two_stage_type = two_stage_type
+ assert two_stage_type in ["no", "standard"], "unknown param {} of two_stage_type".format(
+ two_stage_type
+ )
+ if two_stage_type == "standard":
+ # anchor selection at the output of encoder
+ self.enc_output = nn.Linear(d_model, d_model)
+ self.enc_output_norm = nn.LayerNorm(d_model)
+ self.two_stage_wh_embedding = None
+
+ if two_stage_type == "no":
+ self.init_ref_points(num_queries) # init self.refpoint_embed
+
+ self.enc_out_class_embed = None
+ self.enc_out_bbox_embed = None
+
+ self._reset_parameters()
+
+ def _reset_parameters(self):
+ for p in self.parameters():
+ if p.dim() > 1:
+ nn.init.xavier_uniform_(p)
+ for m in self.modules():
+ if isinstance(m, MSDeformAttn):
+ m._reset_parameters()
+ if self.num_feature_levels > 1 and self.level_embed is not None:
+ nn.init.normal_(self.level_embed)
+
+ def get_valid_ratio(self, mask):
+ _, H, W = mask.shape
+ valid_H = torch.sum(~mask[:, :, 0], 1)
+ valid_W = torch.sum(~mask[:, 0, :], 1)
+ valid_ratio_h = valid_H.float() / H
+ valid_ratio_w = valid_W.float() / W
+ valid_ratio = torch.stack([valid_ratio_w, valid_ratio_h], -1)
+ return valid_ratio
+
+ def init_ref_points(self, use_num_queries):
+ self.refpoint_embed = nn.Embedding(use_num_queries, 4)
+
+ def forward(self, srcs, masks, refpoint_embed, pos_embeds, tgt, attn_mask=None, text_dict=None):
+ """
+ Input:
+ - srcs: List of multi features [bs, ci, hi, wi]
+ - masks: List of multi masks [bs, hi, wi]
+ - refpoint_embed: [bs, num_dn, 4]. None in infer
+ - pos_embeds: List of multi pos embeds [bs, ci, hi, wi]
+ - tgt: [bs, num_dn, d_model]. None in infer
+
+ """
+ # prepare input for encoder
+ src_flatten = []
+ mask_flatten = []
+ lvl_pos_embed_flatten = []
+ spatial_shapes = []
+ for lvl, (src, mask, pos_embed) in enumerate(zip(srcs, masks, pos_embeds)):
+ bs, c, h, w = src.shape
+ spatial_shape = (h, w)
+ spatial_shapes.append(spatial_shape)
+
+ src = src.flatten(2).transpose(1, 2) # bs, hw, c
+ mask = mask.flatten(1) # bs, hw
+ pos_embed = pos_embed.flatten(2).transpose(1, 2) # bs, hw, c
+ if self.num_feature_levels > 1 and self.level_embed is not None:
+ lvl_pos_embed = pos_embed + self.level_embed[lvl].view(1, 1, -1)
+ else:
+ lvl_pos_embed = pos_embed
+ lvl_pos_embed_flatten.append(lvl_pos_embed)
+ src_flatten.append(src)
+ mask_flatten.append(mask)
+ src_flatten = torch.cat(src_flatten, 1) # bs, \sum{hxw}, c
+ mask_flatten = torch.cat(mask_flatten, 1) # bs, \sum{hxw}
+ lvl_pos_embed_flatten = torch.cat(lvl_pos_embed_flatten, 1) # bs, \sum{hxw}, c
+ spatial_shapes = torch.as_tensor(
+ spatial_shapes, dtype=torch.long, device=src_flatten.device
+ )
+ level_start_index = torch.cat(
+ (spatial_shapes.new_zeros((1,)), spatial_shapes.prod(1).cumsum(0)[:-1])
+ )
+ valid_ratios = torch.stack([self.get_valid_ratio(m) for m in masks], 1)
+
+ # two stage
+ enc_topk_proposals = enc_refpoint_embed = None
+
+ #########################################################
+ # Begin Encoder
+ #########################################################
+ memory, memory_text = self.encoder(
+ src_flatten,
+ pos=lvl_pos_embed_flatten,
+ level_start_index=level_start_index,
+ spatial_shapes=spatial_shapes,
+ valid_ratios=valid_ratios,
+ key_padding_mask=mask_flatten,
+ memory_text=text_dict["encoded_text"],
+ text_attention_mask=~text_dict["text_token_mask"],
+ # we ~ the mask . False means use the token; True means pad the token
+ position_ids=text_dict["position_ids"],
+ text_self_attention_masks=text_dict["text_self_attention_masks"],
+ )
+ #########################################################
+ # End Encoder
+ # - memory: bs, \sum{hw}, c
+ # - mask_flatten: bs, \sum{hw}
+ # - lvl_pos_embed_flatten: bs, \sum{hw}, c
+ # - enc_intermediate_output: None or (nenc+1, bs, nq, c) or (nenc, bs, nq, c)
+ # - enc_intermediate_refpoints: None or (nenc+1, bs, nq, c) or (nenc, bs, nq, c)
+ #########################################################
+ text_dict["encoded_text"] = memory_text
+ # if os.environ.get("SHILONG_AMP_INFNAN_DEBUG") == '1':
+ # if memory.isnan().any() | memory.isinf().any():
+ # import ipdb; ipdb.set_trace()
+
+ if self.two_stage_type == "standard":
+ output_memory, output_proposals = gen_encoder_output_proposals(
+ memory, mask_flatten, spatial_shapes
+ )
+ output_memory = self.enc_output_norm(self.enc_output(output_memory))
+
+ if text_dict is not None:
+ enc_outputs_class_unselected = self.enc_out_class_embed(output_memory, text_dict)
+ else:
+ enc_outputs_class_unselected = self.enc_out_class_embed(output_memory)
+
+ topk_logits = enc_outputs_class_unselected.max(-1)[0]
+ enc_outputs_coord_unselected = (
+ self.enc_out_bbox_embed(output_memory) + output_proposals
+ ) # (bs, \sum{hw}, 4) unsigmoid
+ topk = self.num_queries
+
+ topk_proposals = torch.topk(topk_logits, topk, dim=1)[1] # bs, nq
+
+ # gather boxes
+ refpoint_embed_undetach = torch.gather(
+ enc_outputs_coord_unselected, 1, topk_proposals.unsqueeze(-1).repeat(1, 1, 4)
+ ) # unsigmoid
+ refpoint_embed_ = refpoint_embed_undetach.detach()
+ init_box_proposal = torch.gather(
+ output_proposals, 1, topk_proposals.unsqueeze(-1).repeat(1, 1, 4)
+ ).sigmoid() # sigmoid
+
+ # gather tgt
+ tgt_undetach = torch.gather(
+ output_memory, 1, topk_proposals.unsqueeze(-1).repeat(1, 1, self.d_model)
+ )
+ if self.embed_init_tgt:
+ tgt_ = (
+ self.tgt_embed.weight[:, None, :].repeat(1, bs, 1).transpose(0, 1)
+ ) # nq, bs, d_model
+ else:
+ tgt_ = tgt_undetach.detach()
+
+ if refpoint_embed is not None:
+ refpoint_embed = torch.cat([refpoint_embed, refpoint_embed_], dim=1)
+ tgt = torch.cat([tgt, tgt_], dim=1)
+ else:
+ refpoint_embed, tgt = refpoint_embed_, tgt_
+
+ elif self.two_stage_type == "no":
+ tgt_ = (
+ self.tgt_embed.weight[:, None, :].repeat(1, bs, 1).transpose(0, 1)
+ ) # nq, bs, d_model
+ refpoint_embed_ = (
+ self.refpoint_embed.weight[:, None, :].repeat(1, bs, 1).transpose(0, 1)
+ ) # nq, bs, 4
+
+ if refpoint_embed is not None:
+ refpoint_embed = torch.cat([refpoint_embed, refpoint_embed_], dim=1)
+ tgt = torch.cat([tgt, tgt_], dim=1)
+ else:
+ refpoint_embed, tgt = refpoint_embed_, tgt_
+
+ if self.num_patterns > 0:
+ tgt_embed = tgt.repeat(1, self.num_patterns, 1)
+ refpoint_embed = refpoint_embed.repeat(1, self.num_patterns, 1)
+ tgt_pat = self.patterns.weight[None, :, :].repeat_interleave(
+ self.num_queries, 1
+ ) # 1, n_q*n_pat, d_model
+ tgt = tgt_embed + tgt_pat
+
+ init_box_proposal = refpoint_embed_.sigmoid()
+
+ else:
+ raise NotImplementedError("unknown two_stage_type {}".format(self.two_stage_type))
+ #########################################################
+ # End preparing tgt
+ # - tgt: bs, NQ, d_model
+ # - refpoint_embed(unsigmoid): bs, NQ, d_model
+ #########################################################
+
+ #########################################################
+ # Begin Decoder
+ #########################################################
+ hs, references = self.decoder(
+ tgt=tgt.transpose(0, 1),
+ memory=memory.transpose(0, 1),
+ memory_key_padding_mask=mask_flatten,
+ pos=lvl_pos_embed_flatten.transpose(0, 1),
+ refpoints_unsigmoid=refpoint_embed.transpose(0, 1),
+ level_start_index=level_start_index,
+ spatial_shapes=spatial_shapes,
+ valid_ratios=valid_ratios,
+ tgt_mask=attn_mask,
+ memory_text=text_dict["encoded_text"],
+ text_attention_mask=~text_dict["text_token_mask"],
+ # we ~ the mask . False means use the token; True means pad the token
+ )
+ #########################################################
+ # End Decoder
+ # hs: n_dec, bs, nq, d_model
+ # references: n_dec+1, bs, nq, query_dim
+ #########################################################
+
+ #########################################################
+ # Begin postprocess
+ #########################################################
+ if self.two_stage_type == "standard":
+ hs_enc = tgt_undetach.unsqueeze(0)
+ ref_enc = refpoint_embed_undetach.sigmoid().unsqueeze(0)
+ else:
+ hs_enc = ref_enc = None
+ #########################################################
+ # End postprocess
+ # hs_enc: (n_enc+1, bs, nq, d_model) or (1, bs, nq, d_model) or (n_enc, bs, nq, d_model) or None
+ # ref_enc: (n_enc+1, bs, nq, query_dim) or (1, bs, nq, query_dim) or (n_enc, bs, nq, d_model) or None
+ #########################################################
+
+ return hs, references, hs_enc, ref_enc, init_box_proposal
+ # hs: (n_dec, bs, nq, d_model)
+ # references: sigmoid coordinates. (n_dec+1, bs, bq, 4)
+ # hs_enc: (n_enc+1, bs, nq, d_model) or (1, bs, nq, d_model) or None
+ # ref_enc: sigmoid coordinates. \
+ # (n_enc+1, bs, nq, query_dim) or (1, bs, nq, query_dim) or None
+
+
+class TransformerEncoder(nn.Module):
+ def __init__(
+ self,
+ encoder_layer,
+ num_layers,
+ d_model=256,
+ num_queries=300,
+ enc_layer_share=False,
+ text_enhance_layer=None,
+ feature_fusion_layer=None,
+ use_checkpoint=False,
+ use_transformer_ckpt=False,
+ ):
+ """_summary_
+
+ Args:
+ encoder_layer (_type_): _description_
+ num_layers (_type_): _description_
+ norm (_type_, optional): _description_. Defaults to None.
+ d_model (int, optional): _description_. Defaults to 256.
+ num_queries (int, optional): _description_. Defaults to 300.
+ enc_layer_share (bool, optional): _description_. Defaults to False.
+
+ """
+ super().__init__()
+ # prepare layers
+ self.layers = []
+ self.text_layers = []
+ self.fusion_layers = []
+ if num_layers > 0:
+ self.layers = _get_clones(encoder_layer, num_layers, layer_share=enc_layer_share)
+
+ if text_enhance_layer is not None:
+ self.text_layers = _get_clones(
+ text_enhance_layer, num_layers, layer_share=enc_layer_share
+ )
+ if feature_fusion_layer is not None:
+ self.fusion_layers = _get_clones(
+ feature_fusion_layer, num_layers, layer_share=enc_layer_share
+ )
+ else:
+ self.layers = []
+ del encoder_layer
+
+ if text_enhance_layer is not None:
+ self.text_layers = []
+ del text_enhance_layer
+ if feature_fusion_layer is not None:
+ self.fusion_layers = []
+ del feature_fusion_layer
+
+ self.query_scale = None
+ self.num_queries = num_queries
+ self.num_layers = num_layers
+ self.d_model = d_model
+
+ self.use_checkpoint = use_checkpoint
+ self.use_transformer_ckpt = use_transformer_ckpt
+
+ @staticmethod
+ def get_reference_points(spatial_shapes, valid_ratios, device):
+ reference_points_list = []
+ for lvl, (H_, W_) in enumerate(spatial_shapes):
+
+ ref_y, ref_x = torch.meshgrid([
+ torch.linspace(0.5, H_ - 0.5, H_, dtype=torch.float32, device=device),
+ torch.linspace(0.5, W_ - 0.5, W_, dtype=torch.float32, device=device)], indexing='ij')
+ ref_y = ref_y.reshape(-1)[None] / (valid_ratios[:, None, lvl, 1] * H_)
+ ref_x = ref_x.reshape(-1)[None] / (valid_ratios[:, None, lvl, 0] * W_)
+ ref = torch.stack((ref_x, ref_y), -1)
+ reference_points_list.append(ref)
+ reference_points = torch.cat(reference_points_list, 1)
+ reference_points = reference_points[:, :, None] * valid_ratios[:, None]
+ return reference_points
+
+ def forward(
+ self,
+ # for images
+ src: Tensor,
+ pos: Tensor,
+ spatial_shapes: Tensor,
+ level_start_index: Tensor,
+ valid_ratios: Tensor,
+ key_padding_mask: Tensor,
+ # for texts
+ memory_text: Tensor = None,
+ text_attention_mask: Tensor = None,
+ pos_text: Tensor = None,
+ text_self_attention_masks: Tensor = None,
+ position_ids: Tensor = None,
+ ):
+ """
+ Input:
+ - src: [bs, sum(hi*wi), 256]
+ - pos: pos embed for src. [bs, sum(hi*wi), 256]
+ - spatial_shapes: h,w of each level [num_level, 2]
+ - level_start_index: [num_level] start point of level in sum(hi*wi).
+ - valid_ratios: [bs, num_level, 2]
+ - key_padding_mask: [bs, sum(hi*wi)]
+
+ - memory_text: bs, n_text, 256
+ - text_attention_mask: bs, n_text
+ False for no padding; True for padding
+ - pos_text: bs, n_text, 256
+
+ - position_ids: bs, n_text
+ Intermedia:
+ - reference_points: [bs, sum(hi*wi), num_level, 2]
+ Outpus:
+ - output: [bs, sum(hi*wi), 256]
+ """
+
+ output = src
+
+ # preparation and reshape
+ if self.num_layers > 0:
+ reference_points = self.get_reference_points(
+ spatial_shapes, valid_ratios, device=src.device
+ )
+
+ if self.text_layers:
+ # generate pos_text
+ bs, n_text, text_dim = memory_text.shape
+ if pos_text is None and position_ids is None:
+ pos_text = (
+ torch.arange(n_text, device=memory_text.device)
+ .float()
+ .unsqueeze(0)
+ .unsqueeze(-1)
+ .repeat(bs, 1, 1)
+ )
+ pos_text = get_sine_pos_embed(pos_text, num_pos_feats=256, exchange_xy=False)
+ if position_ids is not None:
+ pos_text = get_sine_pos_embed(
+ position_ids[..., None], num_pos_feats=256, exchange_xy=False
+ )
+
+ # main process
+ for layer_id, layer in enumerate(self.layers):
+ # if output.isnan().any() or memory_text.isnan().any():
+ # if os.environ.get('IPDB_SHILONG_DEBUG', None) == 'INFO':
+ # import ipdb; ipdb.set_trace()
+ if self.fusion_layers:
+ if self.use_checkpoint:
+ output, memory_text = checkpoint.checkpoint(
+ self.fusion_layers[layer_id],
+ output,
+ memory_text,
+ key_padding_mask,
+ text_attention_mask,
+ )
+ else:
+ output, memory_text = self.fusion_layers[layer_id](
+ v=output,
+ l=memory_text,
+ attention_mask_v=key_padding_mask,
+ attention_mask_l=text_attention_mask,
+ )
+
+ if self.text_layers:
+ memory_text = self.text_layers[layer_id](
+ src=memory_text.transpose(0, 1),
+ src_mask=~text_self_attention_masks, # note we use ~ for mask here
+ src_key_padding_mask=text_attention_mask,
+ pos=(pos_text.transpose(0, 1) if pos_text is not None else None),
+ ).transpose(0, 1)
+
+ # main process
+ if self.use_transformer_ckpt:
+ output = checkpoint.checkpoint(
+ layer,
+ output,
+ pos,
+ reference_points,
+ spatial_shapes,
+ level_start_index,
+ key_padding_mask,
+ )
+ else:
+ output = layer(
+ src=output,
+ pos=pos,
+ reference_points=reference_points,
+ spatial_shapes=spatial_shapes,
+ level_start_index=level_start_index,
+ key_padding_mask=key_padding_mask,
+ )
+
+ return output, memory_text
+
+
+class TransformerDecoder(nn.Module):
+ def __init__(
+ self,
+ decoder_layer,
+ num_layers,
+ norm=None,
+ return_intermediate=False,
+ d_model=256,
+ query_dim=4,
+ num_feature_levels=1,
+ ):
+ super().__init__()
+ if num_layers > 0:
+ self.layers = _get_clones(decoder_layer, num_layers)
+ else:
+ self.layers = []
+ self.num_layers = num_layers
+ self.norm = norm
+ self.return_intermediate = return_intermediate
+ assert return_intermediate, "support return_intermediate only"
+ self.query_dim = query_dim
+ assert query_dim in [2, 4], "query_dim should be 2/4 but {}".format(query_dim)
+ self.num_feature_levels = num_feature_levels
+
+ self.ref_point_head = MLP(query_dim // 2 * d_model, d_model, d_model, 2)
+ self.query_pos_sine_scale = None
+
+ self.query_scale = None
+ self.bbox_embed = None
+ self.class_embed = None
+
+ self.d_model = d_model
+
+ self.ref_anchor_head = None
+
+ def forward(
+ self,
+ tgt,
+ memory,
+ tgt_mask: Optional[Tensor] = None,
+ memory_mask: Optional[Tensor] = None,
+ tgt_key_padding_mask: Optional[Tensor] = None,
+ memory_key_padding_mask: Optional[Tensor] = None,
+ pos: Optional[Tensor] = None,
+ refpoints_unsigmoid: Optional[Tensor] = None, # num_queries, bs, 2
+ # for memory
+ level_start_index: Optional[Tensor] = None, # num_levels
+ spatial_shapes: Optional[Tensor] = None, # bs, num_levels, 2
+ valid_ratios: Optional[Tensor] = None,
+ # for text
+ memory_text: Optional[Tensor] = None,
+ text_attention_mask: Optional[Tensor] = None,
+ ):
+ """
+ Input:
+ - tgt: nq, bs, d_model
+ - memory: hw, bs, d_model
+ - pos: hw, bs, d_model
+ - refpoints_unsigmoid: nq, bs, 2/4
+ - valid_ratios/spatial_shapes: bs, nlevel, 2
+ """
+ output = tgt
+
+ intermediate = []
+ reference_points = refpoints_unsigmoid.sigmoid()
+ ref_points = [reference_points]
+
+ for layer_id, layer in enumerate(self.layers):
+
+ if reference_points.shape[-1] == 4:
+ reference_points_input = (
+ reference_points[:, :, None]
+ * torch.cat([valid_ratios, valid_ratios], -1)[None, :]
+ ) # nq, bs, nlevel, 4
+ else:
+ assert reference_points.shape[-1] == 2
+ reference_points_input = reference_points[:, :, None] * valid_ratios[None, :]
+ query_sine_embed = gen_sineembed_for_position(
+ reference_points_input[:, :, 0, :]
+ ) # nq, bs, 256*2
+
+ # conditional query
+ raw_query_pos = self.ref_point_head(query_sine_embed) # nq, bs, 256
+ pos_scale = self.query_scale(output) if self.query_scale is not None else 1
+ query_pos = pos_scale * raw_query_pos
+ # if os.environ.get("SHILONG_AMP_INFNAN_DEBUG") == '1':
+ # if query_pos.isnan().any() | query_pos.isinf().any():
+ # import ipdb; ipdb.set_trace()
+
+ # main process
+ output = layer(
+ tgt=output,
+ tgt_query_pos=query_pos,
+ tgt_query_sine_embed=query_sine_embed,
+ tgt_key_padding_mask=tgt_key_padding_mask,
+ tgt_reference_points=reference_points_input,
+ memory_text=memory_text,
+ text_attention_mask=text_attention_mask,
+ memory=memory,
+ memory_key_padding_mask=memory_key_padding_mask,
+ memory_level_start_index=level_start_index,
+ memory_spatial_shapes=spatial_shapes,
+ memory_pos=pos,
+ self_attn_mask=tgt_mask,
+ cross_attn_mask=memory_mask,
+ )
+ if output.isnan().any() | output.isinf().any():
+ print(f"output layer_id {layer_id} is nan")
+ try:
+ num_nan = output.isnan().sum().item()
+ num_inf = output.isinf().sum().item()
+ print(f"num_nan {num_nan}, num_inf {num_inf}")
+ except Exception as e:
+ print(e)
+ # if os.environ.get("SHILONG_AMP_INFNAN_DEBUG") == '1':
+ # import ipdb; ipdb.set_trace()
+
+ # iter update
+ if self.bbox_embed is not None:
+ # box_holder = self.bbox_embed(output)
+ # box_holder[..., :self.query_dim] += inverse_sigmoid(reference_points)
+ # new_reference_points = box_holder[..., :self.query_dim].sigmoid()
+
+ reference_before_sigmoid = inverse_sigmoid(reference_points)
+ delta_unsig = self.bbox_embed[layer_id](output)
+ outputs_unsig = delta_unsig + reference_before_sigmoid
+ new_reference_points = outputs_unsig.sigmoid()
+
+ reference_points = new_reference_points.detach()
+ # if layer_id != self.num_layers - 1:
+ ref_points.append(new_reference_points)
+
+ intermediate.append(self.norm(output))
+
+ return [
+ [itm_out.transpose(0, 1) for itm_out in intermediate],
+ [itm_refpoint.transpose(0, 1) for itm_refpoint in ref_points],
+ ]
+
+
+class DeformableTransformerEncoderLayer(nn.Module):
+ def __init__(
+ self,
+ d_model=256,
+ d_ffn=1024,
+ dropout=0.1,
+ activation="relu",
+ n_levels=4,
+ n_heads=8,
+ n_points=4,
+ ):
+ super().__init__()
+
+ # self attention
+ self.self_attn = MSDeformAttn(
+ embed_dim=d_model,
+ num_levels=n_levels,
+ num_heads=n_heads,
+ num_points=n_points,
+ batch_first=True,
+ )
+ self.dropout1 = nn.Dropout(dropout)
+ self.norm1 = nn.LayerNorm(d_model)
+
+ # ffn
+ self.linear1 = nn.Linear(d_model, d_ffn)
+ self.activation = _get_activation_fn(activation, d_model=d_ffn)
+ self.dropout2 = nn.Dropout(dropout)
+ self.linear2 = nn.Linear(d_ffn, d_model)
+ self.dropout3 = nn.Dropout(dropout)
+ self.norm2 = nn.LayerNorm(d_model)
+
+ @staticmethod
+ def with_pos_embed(tensor, pos):
+ return tensor if pos is None else tensor + pos
+
+ def forward_ffn(self, src):
+ src2 = self.linear2(self.dropout2(self.activation(self.linear1(src))))
+ src = src + self.dropout3(src2)
+ src = self.norm2(src)
+ return src
+
+ def forward(
+ self, src, pos, reference_points, spatial_shapes, level_start_index, key_padding_mask=None
+ ):
+ # self attention
+ # import ipdb; ipdb.set_trace()
+ src2 = self.self_attn(
+ query=self.with_pos_embed(src, pos),
+ reference_points=reference_points,
+ value=src,
+ spatial_shapes=spatial_shapes,
+ level_start_index=level_start_index,
+ key_padding_mask=key_padding_mask,
+ )
+ src = src + self.dropout1(src2)
+ src = self.norm1(src)
+
+ # ffn
+ src = self.forward_ffn(src)
+
+ return src
+
+
+class DeformableTransformerDecoderLayer(nn.Module):
+ def __init__(
+ self,
+ d_model=256,
+ d_ffn=1024,
+ dropout=0.1,
+ activation="relu",
+ n_levels=4,
+ n_heads=8,
+ n_points=4,
+ use_text_feat_guide=False,
+ use_text_cross_attention=False,
+ ):
+ super().__init__()
+
+ # cross attention
+ self.cross_attn = MSDeformAttn(
+ embed_dim=d_model,
+ num_levels=n_levels,
+ num_heads=n_heads,
+ num_points=n_points,
+ batch_first=True,
+ )
+ self.dropout1 = nn.Dropout(dropout) if dropout > 0 else nn.Identity()
+ self.norm1 = nn.LayerNorm(d_model)
+
+ # cross attention text
+ if use_text_cross_attention:
+ self.ca_text = nn.MultiheadAttention(d_model, n_heads, dropout=dropout)
+ self.catext_dropout = nn.Dropout(dropout) if dropout > 0 else nn.Identity()
+ self.catext_norm = nn.LayerNorm(d_model)
+
+ # self attention
+ self.self_attn = nn.MultiheadAttention(d_model, n_heads, dropout=dropout)
+ self.dropout2 = nn.Dropout(dropout) if dropout > 0 else nn.Identity()
+ self.norm2 = nn.LayerNorm(d_model)
+
+ # ffn
+ self.linear1 = nn.Linear(d_model, d_ffn)
+ self.activation = _get_activation_fn(activation, d_model=d_ffn, batch_dim=1)
+ self.dropout3 = nn.Dropout(dropout) if dropout > 0 else nn.Identity()
+ self.linear2 = nn.Linear(d_ffn, d_model)
+ self.dropout4 = nn.Dropout(dropout) if dropout > 0 else nn.Identity()
+ self.norm3 = nn.LayerNorm(d_model)
+
+ self.key_aware_proj = None
+ self.use_text_feat_guide = use_text_feat_guide
+ assert not use_text_feat_guide
+ self.use_text_cross_attention = use_text_cross_attention
+
+ def rm_self_attn_modules(self):
+ self.self_attn = None
+ self.dropout2 = None
+ self.norm2 = None
+
+ @staticmethod
+ def with_pos_embed(tensor, pos):
+ return tensor if pos is None else tensor + pos
+
+ def forward_ffn(self, tgt):
+ with torch.cuda.amp.autocast(enabled=False):
+ tgt2 = self.linear2(self.dropout3(self.activation(self.linear1(tgt))))
+ tgt = tgt + self.dropout4(tgt2)
+ tgt = self.norm3(tgt)
+ return tgt
+
+ def forward(
+ self,
+ # for tgt
+ tgt: Optional[Tensor], # nq, bs, d_model
+ tgt_query_pos: Optional[Tensor] = None, # pos for query. MLP(Sine(pos))
+ tgt_query_sine_embed: Optional[Tensor] = None, # pos for query. Sine(pos)
+ tgt_key_padding_mask: Optional[Tensor] = None,
+ tgt_reference_points: Optional[Tensor] = None, # nq, bs, 4
+ memory_text: Optional[Tensor] = None, # bs, num_token, d_model
+ text_attention_mask: Optional[Tensor] = None, # bs, num_token
+ # for memory
+ memory: Optional[Tensor] = None, # hw, bs, d_model
+ memory_key_padding_mask: Optional[Tensor] = None,
+ memory_level_start_index: Optional[Tensor] = None, # num_levels
+ memory_spatial_shapes: Optional[Tensor] = None, # bs, num_levels, 2
+ memory_pos: Optional[Tensor] = None, # pos for memory
+ # sa
+ self_attn_mask: Optional[Tensor] = None, # mask used for self-attention
+ cross_attn_mask: Optional[Tensor] = None, # mask used for cross-attention
+ ):
+ """
+ Input:
+ - tgt/tgt_query_pos: nq, bs, d_model
+ -
+ """
+ assert cross_attn_mask is None
+
+ # self attention
+ if self.self_attn is not None:
+ # import ipdb; ipdb.set_trace()
+ q = k = self.with_pos_embed(tgt, tgt_query_pos)
+ tgt2 = self.self_attn(q, k, tgt, attn_mask=self_attn_mask)[0]
+ tgt = tgt + self.dropout2(tgt2)
+ tgt = self.norm2(tgt)
+
+ if self.use_text_cross_attention:
+ tgt2 = self.ca_text(
+ self.with_pos_embed(tgt, tgt_query_pos),
+ memory_text.transpose(0, 1),
+ memory_text.transpose(0, 1),
+ key_padding_mask=text_attention_mask,
+ )[0]
+ tgt = tgt + self.catext_dropout(tgt2)
+ tgt = self.catext_norm(tgt)
+
+ tgt2 = self.cross_attn(
+ query=self.with_pos_embed(tgt, tgt_query_pos).transpose(0, 1),
+ reference_points=tgt_reference_points.transpose(0, 1).contiguous(),
+ value=memory.transpose(0, 1),
+ spatial_shapes=memory_spatial_shapes,
+ level_start_index=memory_level_start_index,
+ key_padding_mask=memory_key_padding_mask,
+ ).transpose(0, 1)
+ tgt = tgt + self.dropout1(tgt2)
+ tgt = self.norm1(tgt)
+
+ # ffn
+ tgt = self.forward_ffn(tgt)
+
+ return tgt
+
+
+def build_transformer(args):
+ return Transformer(
+ d_model=args.hidden_dim,
+ dropout=args.dropout,
+ nhead=args.nheads,
+ num_queries=args.num_queries,
+ dim_feedforward=args.dim_feedforward,
+ num_encoder_layers=args.enc_layers,
+ num_decoder_layers=args.dec_layers,
+ normalize_before=args.pre_norm,
+ return_intermediate_dec=True,
+ query_dim=args.query_dim,
+ activation=args.transformer_activation,
+ num_patterns=args.num_patterns,
+ num_feature_levels=args.num_feature_levels,
+ enc_n_points=args.enc_n_points,
+ dec_n_points=args.dec_n_points,
+ learnable_tgt_init=True,
+ # two stage
+ two_stage_type=args.two_stage_type, # ['no', 'standard', 'early']
+ embed_init_tgt=args.embed_init_tgt,
+ use_text_enhancer=args.use_text_enhancer,
+ use_fusion_layer=args.use_fusion_layer,
+ use_checkpoint=args.use_checkpoint,
+ use_transformer_ckpt=args.use_transformer_ckpt,
+ use_text_cross_attention=args.use_text_cross_attention,
+ text_dropout=args.text_dropout,
+ fusion_dropout=args.fusion_dropout,
+ fusion_droppath=args.fusion_droppath,
+ )
diff --git a/GroundingDINO/groundingdino/models/GroundingDINO/transformer_vanilla.py b/GroundingDINO/groundingdino/models/GroundingDINO/transformer_vanilla.py
new file mode 100644
index 0000000000000000000000000000000000000000..10c0920c1a217af5bb3e1b13077568035ab3b7b5
--- /dev/null
+++ b/GroundingDINO/groundingdino/models/GroundingDINO/transformer_vanilla.py
@@ -0,0 +1,123 @@
+# ------------------------------------------------------------------------
+# Grounding DINO
+# url: https://github.com/IDEA-Research/GroundingDINO
+# Copyright (c) 2023 IDEA. All Rights Reserved.
+# Licensed under the Apache License, Version 2.0 [see LICENSE for details]
+# ------------------------------------------------------------------------
+# Copyright (c) Aishwarya Kamath & Nicolas Carion. Licensed under the Apache License 2.0. All Rights Reserved
+# Copyright (c) Facebook, Inc. and its affiliates. All Rights Reserved
+"""
+DETR Transformer class.
+
+Copy-paste from torch.nn.Transformer with modifications:
+ * positional encodings are passed in MHattention
+ * extra LN at the end of encoder is removed
+ * decoder returns a stack of activations from all decoding layers
+"""
+from typing import Optional
+
+import torch
+import torch.nn.functional as F
+from torch import Tensor, nn
+
+from .utils import (
+ MLP,
+ _get_activation_fn,
+ _get_clones,
+ gen_encoder_output_proposals,
+ gen_sineembed_for_position,
+ sigmoid_focal_loss,
+)
+
+
+class TextTransformer(nn.Module):
+ def __init__(self, num_layers, d_model=256, nheads=8, dim_feedforward=2048, dropout=0.1):
+ super().__init__()
+ self.num_layers = num_layers
+ self.d_model = d_model
+ self.nheads = nheads
+ self.dim_feedforward = dim_feedforward
+ self.norm = None
+
+ single_encoder_layer = TransformerEncoderLayer(
+ d_model=d_model, nhead=nheads, dim_feedforward=dim_feedforward, dropout=dropout
+ )
+ self.layers = _get_clones(single_encoder_layer, num_layers)
+
+ def forward(self, memory_text: torch.Tensor, text_attention_mask: torch.Tensor):
+ """
+
+ Args:
+ text_attention_mask: bs, num_token
+ memory_text: bs, num_token, d_model
+
+ Raises:
+ RuntimeError: _description_
+
+ Returns:
+ output: bs, num_token, d_model
+ """
+
+ output = memory_text.transpose(0, 1)
+
+ for layer in self.layers:
+ output = layer(output, src_key_padding_mask=text_attention_mask)
+
+ if self.norm is not None:
+ output = self.norm(output)
+
+ return output.transpose(0, 1)
+
+
+class TransformerEncoderLayer(nn.Module):
+ def __init__(
+ self,
+ d_model,
+ nhead,
+ dim_feedforward=2048,
+ dropout=0.1,
+ activation="relu",
+ normalize_before=False,
+ ):
+ super().__init__()
+ self.self_attn = nn.MultiheadAttention(d_model, nhead, dropout=dropout)
+ # Implementation of Feedforward model
+ self.linear1 = nn.Linear(d_model, dim_feedforward)
+ self.dropout = nn.Dropout(dropout)
+ self.linear2 = nn.Linear(dim_feedforward, d_model)
+
+ self.norm1 = nn.LayerNorm(d_model)
+ self.norm2 = nn.LayerNorm(d_model)
+ self.dropout1 = nn.Dropout(dropout)
+ self.dropout2 = nn.Dropout(dropout)
+
+ self.activation = _get_activation_fn(activation)
+ self.normalize_before = normalize_before
+ self.nhead = nhead
+
+ def with_pos_embed(self, tensor, pos: Optional[Tensor]):
+ return tensor if pos is None else tensor + pos
+
+ def forward(
+ self,
+ src,
+ src_mask: Optional[Tensor] = None,
+ src_key_padding_mask: Optional[Tensor] = None,
+ pos: Optional[Tensor] = None,
+ ):
+ # repeat attn mask
+ if src_mask.dim() == 3 and src_mask.shape[0] == src.shape[1]:
+ # bs, num_q, num_k
+ src_mask = src_mask.repeat(self.nhead, 1, 1)
+
+ q = k = self.with_pos_embed(src, pos)
+
+ src2 = self.self_attn(q, k, value=src, attn_mask=src_mask)[0]
+
+ # src2 = self.self_attn(q, k, value=src, attn_mask=src_mask, key_padding_mask=src_key_padding_mask)[0]
+ src = src + self.dropout1(src2)
+ src = self.norm1(src)
+ src2 = self.linear2(self.dropout(self.activation(self.linear1(src))))
+ src = src + self.dropout2(src2)
+ src = self.norm2(src)
+ return src
diff --git a/GroundingDINO/groundingdino/models/GroundingDINO/utils.py b/GroundingDINO/groundingdino/models/GroundingDINO/utils.py
new file mode 100644
index 0000000000000000000000000000000000000000..aa83bbc9adf6179ded47122ca99fcb9a4799f801
--- /dev/null
+++ b/GroundingDINO/groundingdino/models/GroundingDINO/utils.py
@@ -0,0 +1,268 @@
+# ------------------------------------------------------------------------
+# Grounding DINO
+# url: https://github.com/IDEA-Research/GroundingDINO
+# Copyright (c) 2023 IDEA. All Rights Reserved.
+# Licensed under the Apache License, Version 2.0 [see LICENSE for details]
+# ------------------------------------------------------------------------
+
+import copy
+import math
+
+import torch
+import torch.nn.functional as F
+from torch import Tensor, nn
+
+
+def _get_clones(module, N, layer_share=False):
+ # import ipdb; ipdb.set_trace()
+ if layer_share:
+ return nn.ModuleList([module for i in range(N)])
+ else:
+ return nn.ModuleList([copy.deepcopy(module) for i in range(N)])
+
+
+def get_sine_pos_embed(
+ pos_tensor: torch.Tensor,
+ num_pos_feats: int = 128,
+ temperature: int = 10000,
+ exchange_xy: bool = True,
+):
+ """generate sine position embedding from a position tensor
+ Args:
+ pos_tensor (torch.Tensor): shape: [..., n].
+ num_pos_feats (int): projected shape for each float in the tensor.
+ temperature (int): temperature in the sine/cosine function.
+ exchange_xy (bool, optional): exchange pos x and pos y. \
+ For example, input tensor is [x,y], the results will be [pos(y), pos(x)]. Defaults to True.
+ Returns:
+ pos_embed (torch.Tensor): shape: [..., n*num_pos_feats].
+ """
+ scale = 2 * math.pi
+ dim_t = torch.arange(num_pos_feats, dtype=torch.float32, device=pos_tensor.device)
+ dim_t = temperature ** (2 * torch.div(dim_t, 2, rounding_mode="floor") / num_pos_feats)
+
+ def sine_func(x: torch.Tensor):
+ sin_x = x * scale / dim_t
+ sin_x = torch.stack((sin_x[..., 0::2].sin(), sin_x[..., 1::2].cos()), dim=3).flatten(2)
+ return sin_x
+
+ pos_res = [sine_func(x) for x in pos_tensor.split([1] * pos_tensor.shape[-1], dim=-1)]
+ if exchange_xy:
+ pos_res[0], pos_res[1] = pos_res[1], pos_res[0]
+ pos_res = torch.cat(pos_res, dim=-1)
+ return pos_res
+
+
+def gen_encoder_output_proposals(
+ memory: Tensor, memory_padding_mask: Tensor, spatial_shapes: Tensor, learnedwh=None
+):
+ """
+ Input:
+ - memory: bs, \sum{hw}, d_model
+ - memory_padding_mask: bs, \sum{hw}
+ - spatial_shapes: nlevel, 2
+ - learnedwh: 2
+ Output:
+ - output_memory: bs, \sum{hw}, d_model
+ - output_proposals: bs, \sum{hw}, 4
+ """
+ N_, S_, C_ = memory.shape
+ proposals = []
+ _cur = 0
+ for lvl, (H_, W_) in enumerate(spatial_shapes):
+ mask_flatten_ = memory_padding_mask[:, _cur : (_cur + H_ * W_)].view(N_, H_, W_, 1)
+ valid_H = torch.sum(~mask_flatten_[:, :, 0, 0], 1)
+ valid_W = torch.sum(~mask_flatten_[:, 0, :, 0], 1)
+
+ # import ipdb; ipdb.set_trace()
+
+ grid_y, grid_x = torch.meshgrid(
+ [torch.linspace(0, H_ - 1, H_, dtype=torch.float32, device=memory.device),
+ torch.linspace(0, W_ - 1, W_, dtype=torch.float32, device=memory.device)], indexing='ij'
+ )
+ grid = torch.cat([grid_x.unsqueeze(-1), grid_y.unsqueeze(-1)], -1) # H_, W_, 2
+
+ scale = torch.cat([valid_W.unsqueeze(-1), valid_H.unsqueeze(-1)], 1).view(N_, 1, 1, 2)
+ grid = (grid.unsqueeze(0).expand(N_, -1, -1, -1) + 0.5) / scale
+
+ if learnedwh is not None:
+ # import ipdb; ipdb.set_trace()
+ wh = torch.ones_like(grid) * learnedwh.sigmoid() * (2.0**lvl)
+ else:
+ wh = torch.ones_like(grid) * 0.05 * (2.0**lvl)
+
+ # scale = torch.cat([W_[None].unsqueeze(-1), H_[None].unsqueeze(-1)], 1).view(1, 1, 1, 2).repeat(N_, 1, 1, 1)
+ # grid = (grid.unsqueeze(0).expand(N_, -1, -1, -1) + 0.5) / scale
+ # wh = torch.ones_like(grid) / scale
+ proposal = torch.cat((grid, wh), -1).view(N_, -1, 4)
+ proposals.append(proposal)
+ _cur += H_ * W_
+ # import ipdb; ipdb.set_trace()
+ output_proposals = torch.cat(proposals, 1)
+ output_proposals_valid = ((output_proposals > 0.01) & (output_proposals < 0.99)).all(
+ -1, keepdim=True
+ )
+ output_proposals = torch.log(output_proposals / (1 - output_proposals)) # unsigmoid
+ output_proposals = output_proposals.masked_fill(memory_padding_mask.unsqueeze(-1), float("inf"))
+ output_proposals = output_proposals.masked_fill(~output_proposals_valid, float("inf"))
+
+ output_memory = memory
+ output_memory = output_memory.masked_fill(memory_padding_mask.unsqueeze(-1), float(0))
+ output_memory = output_memory.masked_fill(~output_proposals_valid, float(0))
+
+ # output_memory = output_memory.masked_fill(memory_padding_mask.unsqueeze(-1), float('inf'))
+ # output_memory = output_memory.masked_fill(~output_proposals_valid, float('inf'))
+
+ return output_memory, output_proposals
+
+
+class RandomBoxPerturber:
+ def __init__(
+ self, x_noise_scale=0.2, y_noise_scale=0.2, w_noise_scale=0.2, h_noise_scale=0.2
+ ) -> None:
+ self.noise_scale = torch.Tensor(
+ [x_noise_scale, y_noise_scale, w_noise_scale, h_noise_scale]
+ )
+
+ def __call__(self, refanchors: Tensor) -> Tensor:
+ nq, bs, query_dim = refanchors.shape
+ device = refanchors.device
+
+ noise_raw = torch.rand_like(refanchors)
+ noise_scale = self.noise_scale.to(device)[:query_dim]
+
+ new_refanchors = refanchors * (1 + (noise_raw - 0.5) * noise_scale)
+ return new_refanchors.clamp_(0, 1)
+
+
+def sigmoid_focal_loss(
+ inputs, targets, num_boxes, alpha: float = 0.25, gamma: float = 2, no_reduction=False
+):
+ """
+ Loss used in RetinaNet for dense detection: https://arxiv.org/abs/1708.02002.
+ Args:
+ inputs: A float tensor of arbitrary shape.
+ The predictions for each example.
+ targets: A float tensor with the same shape as inputs. Stores the binary
+ classification label for each element in inputs
+ (0 for the negative class and 1 for the positive class).
+ alpha: (optional) Weighting factor in range (0,1) to balance
+ positive vs negative examples. Default = -1 (no weighting).
+ gamma: Exponent of the modulating factor (1 - p_t) to
+ balance easy vs hard examples.
+ Returns:
+ Loss tensor
+ """
+ prob = inputs.sigmoid()
+ ce_loss = F.binary_cross_entropy_with_logits(inputs, targets, reduction="none")
+ p_t = prob * targets + (1 - prob) * (1 - targets)
+ loss = ce_loss * ((1 - p_t) ** gamma)
+
+ if alpha >= 0:
+ alpha_t = alpha * targets + (1 - alpha) * (1 - targets)
+ loss = alpha_t * loss
+
+ if no_reduction:
+ return loss
+
+ return loss.mean(1).sum() / num_boxes
+
+
+class MLP(nn.Module):
+ """Very simple multi-layer perceptron (also called FFN)"""
+
+ def __init__(self, input_dim, hidden_dim, output_dim, num_layers):
+ super().__init__()
+ self.num_layers = num_layers
+ h = [hidden_dim] * (num_layers - 1)
+ self.layers = nn.ModuleList(
+ nn.Linear(n, k) for n, k in zip([input_dim] + h, h + [output_dim])
+ )
+
+ def forward(self, x):
+ for i, layer in enumerate(self.layers):
+ x = F.relu(layer(x)) if i < self.num_layers - 1 else layer(x)
+ return x
+
+
+def _get_activation_fn(activation, d_model=256, batch_dim=0):
+ """Return an activation function given a string"""
+ if activation == "relu":
+ return F.relu
+ if activation == "gelu":
+ return F.gelu
+ if activation == "glu":
+ return F.glu
+ if activation == "prelu":
+ return nn.PReLU()
+ if activation == "selu":
+ return F.selu
+
+ raise RuntimeError(f"activation should be relu/gelu, not {activation}.")
+
+
+def gen_sineembed_for_position(pos_tensor):
+ # n_query, bs, _ = pos_tensor.size()
+ # sineembed_tensor = torch.zeros(n_query, bs, 256)
+ scale = 2 * math.pi
+ dim_t = torch.arange(128, dtype=torch.float32, device=pos_tensor.device)
+ dim_t = 10000 ** (2 * (torch.div(dim_t, 2, rounding_mode='floor')) / 128)
+ x_embed = pos_tensor[:, :, 0] * scale
+ y_embed = pos_tensor[:, :, 1] * scale
+ pos_x = x_embed[:, :, None] / dim_t
+ pos_y = y_embed[:, :, None] / dim_t
+ pos_x = torch.stack((pos_x[:, :, 0::2].sin(), pos_x[:, :, 1::2].cos()), dim=3).flatten(2)
+ pos_y = torch.stack((pos_y[:, :, 0::2].sin(), pos_y[:, :, 1::2].cos()), dim=3).flatten(2)
+ if pos_tensor.size(-1) == 2:
+ pos = torch.cat((pos_y, pos_x), dim=2)
+ elif pos_tensor.size(-1) == 4:
+ w_embed = pos_tensor[:, :, 2] * scale
+ pos_w = w_embed[:, :, None] / dim_t
+ pos_w = torch.stack((pos_w[:, :, 0::2].sin(), pos_w[:, :, 1::2].cos()), dim=3).flatten(2)
+
+ h_embed = pos_tensor[:, :, 3] * scale
+ pos_h = h_embed[:, :, None] / dim_t
+ pos_h = torch.stack((pos_h[:, :, 0::2].sin(), pos_h[:, :, 1::2].cos()), dim=3).flatten(2)
+
+ pos = torch.cat((pos_y, pos_x, pos_w, pos_h), dim=2)
+ else:
+ raise ValueError("Unknown pos_tensor shape(-1):{}".format(pos_tensor.size(-1)))
+ return pos
+
+
+class ContrastiveEmbed(nn.Module):
+ def __init__(self, max_text_len=256):
+ """
+ Args:
+ max_text_len: max length of text.
+ """
+ super().__init__()
+ self.max_text_len = max_text_len
+
+ def forward(self, x, text_dict):
+ """_summary_
+
+ Args:
+ x (_type_): _description_
+ text_dict (_type_): _description_
+ {
+ 'encoded_text': encoded_text, # bs, 195, d_model
+ 'text_token_mask': text_token_mask, # bs, 195
+ # True for used tokens. False for padding tokens
+ }
+ Returns:
+ _type_: _description_
+ """
+ assert isinstance(text_dict, dict)
+
+ y = text_dict["encoded_text"]
+ text_token_mask = text_dict["text_token_mask"]
+
+ res = x @ y.transpose(-1, -2)
+ res.masked_fill_(~text_token_mask[:, None, :], float("-inf"))
+
+ # padding to max_text_len
+ new_res = torch.full((*res.shape[:-1], self.max_text_len), float("-inf"), device=res.device)
+ new_res[..., : res.shape[-1]] = res
+
+ return new_res
diff --git a/GroundingDINO/groundingdino/models/__init__.py b/GroundingDINO/groundingdino/models/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..e3413961d1d184b99835eb1e919b052d70298bc6
--- /dev/null
+++ b/GroundingDINO/groundingdino/models/__init__.py
@@ -0,0 +1,18 @@
+# ------------------------------------------------------------------------
+# Grounding DINO
+# url: https://github.com/IDEA-Research/GroundingDINO
+# Copyright (c) 2023 IDEA. All Rights Reserved.
+# Licensed under the Apache License, Version 2.0 [see LICENSE for details]
+# ------------------------------------------------------------------------
+# Copyright (c) Facebook, Inc. and its affiliates. All Rights Reserved
+from .GroundingDINO import build_groundingdino
+
+
+def build_model(args):
+ # we use register to maintain models from catdet6 on.
+ from .registry import MODULE_BUILD_FUNCS
+
+ assert args.modelname in MODULE_BUILD_FUNCS._module_dict
+ build_func = MODULE_BUILD_FUNCS.get(args.modelname)
+ model = build_func(args)
+ return model
diff --git a/GroundingDINO/groundingdino/models/registry.py b/GroundingDINO/groundingdino/models/registry.py
new file mode 100644
index 0000000000000000000000000000000000000000..2d22a59eec79a2a19b83fa1779f2adaf5753aec6
--- /dev/null
+++ b/GroundingDINO/groundingdino/models/registry.py
@@ -0,0 +1,66 @@
+# ------------------------------------------------------------------------
+# Grounding DINO
+# url: https://github.com/IDEA-Research/GroundingDINO
+# Copyright (c) 2023 IDEA. All Rights Reserved.
+# Licensed under the Apache License, Version 2.0 [see LICENSE for details]
+# ------------------------------------------------------------------------
+# -*- coding: utf-8 -*-
+# @Author: Yihao Chen
+# @Date: 2021-08-16 16:03:17
+# @Last Modified by: Shilong Liu
+# @Last Modified time: 2022-01-23 15:26
+# modified from mmcv
+
+import inspect
+from functools import partial
+
+
+class Registry(object):
+ def __init__(self, name):
+ self._name = name
+ self._module_dict = dict()
+
+ def __repr__(self):
+ format_str = self.__class__.__name__ + "(name={}, items={})".format(
+ self._name, list(self._module_dict.keys())
+ )
+ return format_str
+
+ def __len__(self):
+ return len(self._module_dict)
+
+ @property
+ def name(self):
+ return self._name
+
+ @property
+ def module_dict(self):
+ return self._module_dict
+
+ def get(self, key):
+ return self._module_dict.get(key, None)
+
+ def registe_with_name(self, module_name=None, force=False):
+ return partial(self.register, module_name=module_name, force=force)
+
+ def register(self, module_build_function, module_name=None, force=False):
+ """Register a module build function.
+ Args:
+ module (:obj:`nn.Module`): Module to be registered.
+ """
+ if not inspect.isfunction(module_build_function):
+ raise TypeError(
+ "module_build_function must be a function, but got {}".format(
+ type(module_build_function)
+ )
+ )
+ if module_name is None:
+ module_name = module_build_function.__name__
+ if not force and module_name in self._module_dict:
+ raise KeyError("{} is already registered in {}".format(module_name, self.name))
+ self._module_dict[module_name] = module_build_function
+
+ return module_build_function
+
+
+MODULE_BUILD_FUNCS = Registry("model build functions")
diff --git a/GroundingDINO/groundingdino/util/__init__.py b/GroundingDINO/groundingdino/util/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..168f9979a4623806934b0ff1102ac166704e7dec
--- /dev/null
+++ b/GroundingDINO/groundingdino/util/__init__.py
@@ -0,0 +1 @@
+# Copyright (c) Facebook, Inc. and its affiliates. All Rights Reserved
diff --git a/GroundingDINO/groundingdino/util/box_ops.py b/GroundingDINO/groundingdino/util/box_ops.py
new file mode 100644
index 0000000000000000000000000000000000000000..3ea3fd3ea65716a38b52934633c8854ac1514dab
--- /dev/null
+++ b/GroundingDINO/groundingdino/util/box_ops.py
@@ -0,0 +1,140 @@
+# Copyright (c) Facebook, Inc. and its affiliates. All Rights Reserved
+"""
+Utilities for bounding box manipulation and GIoU.
+"""
+import torch
+from torchvision.ops.boxes import box_area
+
+
+def box_cxcywh_to_xyxy(x):
+ x_c, y_c, w, h = x.unbind(-1)
+ b = [(x_c - 0.5 * w), (y_c - 0.5 * h), (x_c + 0.5 * w), (y_c + 0.5 * h)]
+ return torch.stack(b, dim=-1)
+
+
+def box_xyxy_to_cxcywh(x):
+ x0, y0, x1, y1 = x.unbind(-1)
+ b = [(x0 + x1) / 2, (y0 + y1) / 2, (x1 - x0), (y1 - y0)]
+ return torch.stack(b, dim=-1)
+
+
+# modified from torchvision to also return the union
+def box_iou(boxes1, boxes2):
+ area1 = box_area(boxes1)
+ area2 = box_area(boxes2)
+
+ # import ipdb; ipdb.set_trace()
+ lt = torch.max(boxes1[:, None, :2], boxes2[:, :2]) # [N,M,2]
+ rb = torch.min(boxes1[:, None, 2:], boxes2[:, 2:]) # [N,M,2]
+
+ wh = (rb - lt).clamp(min=0) # [N,M,2]
+ inter = wh[:, :, 0] * wh[:, :, 1] # [N,M]
+
+ union = area1[:, None] + area2 - inter
+
+ iou = inter / (union + 1e-6)
+ return iou, union
+
+
+def generalized_box_iou(boxes1, boxes2):
+ """
+ Generalized IoU from https://giou.stanford.edu/
+
+ The boxes should be in [x0, y0, x1, y1] format
+
+ Returns a [N, M] pairwise matrix, where N = len(boxes1)
+ and M = len(boxes2)
+ """
+ # degenerate boxes gives inf / nan results
+ # so do an early check
+ assert (boxes1[:, 2:] >= boxes1[:, :2]).all()
+ assert (boxes2[:, 2:] >= boxes2[:, :2]).all()
+ # except:
+ # import ipdb; ipdb.set_trace()
+ iou, union = box_iou(boxes1, boxes2)
+
+ lt = torch.min(boxes1[:, None, :2], boxes2[:, :2])
+ rb = torch.max(boxes1[:, None, 2:], boxes2[:, 2:])
+
+ wh = (rb - lt).clamp(min=0) # [N,M,2]
+ area = wh[:, :, 0] * wh[:, :, 1]
+
+ return iou - (area - union) / (area + 1e-6)
+
+
+# modified from torchvision to also return the union
+def box_iou_pairwise(boxes1, boxes2):
+ area1 = box_area(boxes1)
+ area2 = box_area(boxes2)
+
+ lt = torch.max(boxes1[:, :2], boxes2[:, :2]) # [N,2]
+ rb = torch.min(boxes1[:, 2:], boxes2[:, 2:]) # [N,2]
+
+ wh = (rb - lt).clamp(min=0) # [N,2]
+ inter = wh[:, 0] * wh[:, 1] # [N]
+
+ union = area1 + area2 - inter
+
+ iou = inter / union
+ return iou, union
+
+
+def generalized_box_iou_pairwise(boxes1, boxes2):
+ """
+ Generalized IoU from https://giou.stanford.edu/
+
+ Input:
+ - boxes1, boxes2: N,4
+ Output:
+ - giou: N, 4
+ """
+ # degenerate boxes gives inf / nan results
+ # so do an early check
+ assert (boxes1[:, 2:] >= boxes1[:, :2]).all()
+ assert (boxes2[:, 2:] >= boxes2[:, :2]).all()
+ assert boxes1.shape == boxes2.shape
+ iou, union = box_iou_pairwise(boxes1, boxes2) # N, 4
+
+ lt = torch.min(boxes1[:, :2], boxes2[:, :2])
+ rb = torch.max(boxes1[:, 2:], boxes2[:, 2:])
+
+ wh = (rb - lt).clamp(min=0) # [N,2]
+ area = wh[:, 0] * wh[:, 1]
+
+ return iou - (area - union) / area
+
+
+def masks_to_boxes(masks):
+ """Compute the bounding boxes around the provided masks
+
+ The masks should be in format [N, H, W] where N is the number of masks, (H, W) are the spatial dimensions.
+
+ Returns a [N, 4] tensors, with the boxes in xyxy format
+ """
+ if masks.numel() == 0:
+ return torch.zeros((0, 4), device=masks.device)
+
+ h, w = masks.shape[-2:]
+
+ y = torch.arange(0, h, dtype=torch.float)
+ x = torch.arange(0, w, dtype=torch.float)
+ y, x = torch.meshgrid([y, x], indexing='ij')
+
+ x_mask = masks * x.unsqueeze(0)
+ x_max = x_mask.flatten(1).max(-1)[0]
+ x_min = x_mask.masked_fill(~(masks.bool()), 1e8).flatten(1).min(-1)[0]
+
+ y_mask = masks * y.unsqueeze(0)
+ y_max = y_mask.flatten(1).max(-1)[0]
+ y_min = y_mask.masked_fill(~(masks.bool()), 1e8).flatten(1).min(-1)[0]
+
+ return torch.stack([x_min, y_min, x_max, y_max], 1)
+
+
+if __name__ == "__main__":
+ x = torch.rand(5, 4)
+ y = torch.rand(3, 4)
+ iou, union = box_iou(x, y)
+ import ipdb
+
+ ipdb.set_trace()
diff --git a/GroundingDINO/groundingdino/util/get_tokenlizer.py b/GroundingDINO/groundingdino/util/get_tokenlizer.py
new file mode 100644
index 0000000000000000000000000000000000000000..dd2d972b4278e04a1ebef7d5e77aecd4eaf4205b
--- /dev/null
+++ b/GroundingDINO/groundingdino/util/get_tokenlizer.py
@@ -0,0 +1,29 @@
+from transformers import AutoTokenizer, BertModel, BertTokenizer, RobertaModel, RobertaTokenizerFast
+import os
+
+def get_tokenlizer(text_encoder_type):
+ if not isinstance(text_encoder_type, str):
+ # print("text_encoder_type is not a str")
+ if hasattr(text_encoder_type, "text_encoder_type"):
+ text_encoder_type = text_encoder_type.text_encoder_type
+ elif text_encoder_type.get("text_encoder_type", False):
+ text_encoder_type = text_encoder_type.get("text_encoder_type")
+ elif os.path.isdir(text_encoder_type) and os.path.exists(text_encoder_type):
+ pass
+ else:
+ raise ValueError(
+ "Unknown type of text_encoder_type: {}".format(type(text_encoder_type))
+ )
+ print("final text_encoder_type: {}".format(text_encoder_type))
+
+ tokenizer = AutoTokenizer.from_pretrained(text_encoder_type)
+ return tokenizer
+
+
+def get_pretrained_language_model(text_encoder_type):
+ if text_encoder_type == "bert-base-uncased" or (os.path.isdir(text_encoder_type) and os.path.exists(text_encoder_type)):
+ return BertModel.from_pretrained(text_encoder_type)
+ if text_encoder_type == "roberta-base":
+ return RobertaModel.from_pretrained(text_encoder_type)
+
+ raise ValueError("Unknown text_encoder_type {}".format(text_encoder_type))
diff --git a/GroundingDINO/groundingdino/util/inference.py b/GroundingDINO/groundingdino/util/inference.py
new file mode 100644
index 0000000000000000000000000000000000000000..6e6f61abadc94a3f2bd4afb99038c4568491656c
--- /dev/null
+++ b/GroundingDINO/groundingdino/util/inference.py
@@ -0,0 +1,271 @@
+from typing import Tuple, List
+
+import cv2
+import numpy as np
+import supervision as sv
+import torch
+from PIL import Image
+from torchvision.ops import box_convert
+import bisect
+
+import groundingdino.datasets.transforms as T
+from groundingdino.models import build_model
+from groundingdino.util.misc import clean_state_dict
+from groundingdino.util.slconfig import SLConfig
+from groundingdino.util.utils import get_phrases_from_posmap
+
+# ----------------------------------------------------------------------------------------------------------------------
+# OLD API
+# ----------------------------------------------------------------------------------------------------------------------
+
+
+def preprocess_caption(caption: str) -> str:
+ result = caption.lower().strip()
+ if result.endswith("."):
+ return result
+ return result + "."
+
+
+def load_model(model_config_path: str, model_checkpoint_path: str, device: str = "cuda"):
+ args = SLConfig.fromfile(model_config_path)
+ args.device = device
+ model = build_model(args)
+ checkpoint = torch.load(model_checkpoint_path, map_location=device)
+ model.load_state_dict(clean_state_dict(checkpoint["model"]), strict=False)
+ model.eval()
+ return model
+
+
+def load_image(image_path: str) -> Tuple[np.array, torch.Tensor]:
+ transform = T.Compose(
+ [
+ T.RandomResize([800], max_size=1333),
+ T.ToTensor(),
+ T.Normalize([0.485, 0.456, 0.406], [0.229, 0.224, 0.225]),
+ ]
+ )
+ image_source = Image.open(image_path).convert("RGB")
+ image = np.asarray(image_source)
+ image_transformed, _ = transform(image_source, None)
+ return image, image_transformed
+
+
+def predict(
+ model,
+ image: torch.Tensor,
+ caption: str,
+ box_threshold: float,
+ text_threshold: float,
+ device: str = "cuda",
+ remove_combined: bool = False
+) -> Tuple[torch.Tensor, torch.Tensor, List[str]]:
+ caption = preprocess_caption(caption=caption)
+
+ model = model.to(device)
+ image = image.to(device)
+
+ with torch.no_grad():
+ outputs = model(image[None], captions=[caption])
+
+ prediction_logits = outputs["pred_logits"].sigmoid()[0] # prediction_logits.shape = (nq, 256)
+ prediction_boxes = outputs["pred_boxes"][0] # prediction_boxes.shape = (nq, 4)
+
+ mask = prediction_logits.max(dim=1)[0] > box_threshold
+ logits = prediction_logits[mask] # logits.shape = (n, 256)
+ boxes = prediction_boxes[mask] # boxes.shape = (n, 4)
+
+ tokenizer = model.tokenizer
+ tokenized = tokenizer(caption)
+
+ if remove_combined:
+ sep_idx = [i for i in range(len(tokenized['input_ids'])) if tokenized['input_ids'][i] in [101, 102, 1012]]
+
+ phrases = []
+ for logit in logits:
+ max_idx = logit.argmax()
+ insert_idx = bisect.bisect_left(sep_idx, max_idx)
+ right_idx = sep_idx[insert_idx]
+ left_idx = sep_idx[insert_idx - 1]
+ phrases.append(get_phrases_from_posmap(logit > text_threshold, tokenized, tokenizer, left_idx, right_idx).replace('.', ''))
+ else:
+ phrases = [
+ get_phrases_from_posmap(logit > text_threshold, tokenized, tokenizer).replace('.', '')
+ for logit
+ in logits
+ ]
+
+ return boxes, logits.max(dim=1)[0], phrases
+
+
+def annotate(image_source: np.ndarray, boxes: torch.Tensor, logits: torch.Tensor, phrases: List[str]) -> np.ndarray:
+ """
+ This function annotates an image with bounding boxes and labels.
+
+ Parameters:
+ image_source (np.ndarray): The source image to be annotated.
+ boxes (torch.Tensor): A tensor containing bounding box coordinates.
+ logits (torch.Tensor): A tensor containing confidence scores for each bounding box.
+ phrases (List[str]): A list of labels for each bounding box.
+
+ Returns:
+ np.ndarray: The annotated image.
+ """
+ h, w, _ = image_source.shape
+ boxes = boxes * torch.Tensor([w, h, w, h])
+ xyxy = box_convert(boxes=boxes, in_fmt="cxcywh", out_fmt="xyxy").numpy()
+ detections = sv.Detections(xyxy=xyxy)
+
+ labels = [
+ f"{phrase} {logit:.2f}"
+ for phrase, logit
+ in zip(phrases, logits)
+ ]
+
+ box_annotator = sv.BoxAnnotator()
+ annotated_frame = cv2.cvtColor(image_source, cv2.COLOR_RGB2BGR)
+ annotated_frame = box_annotator.annotate(scene=annotated_frame, detections=detections, labels=labels)
+ return annotated_frame
+
+
+# ----------------------------------------------------------------------------------------------------------------------
+# NEW API
+# ----------------------------------------------------------------------------------------------------------------------
+
+
+class Model:
+
+ def __init__(
+ self,
+ model_config_path: str,
+ model_checkpoint_path: str,
+ device: str = "cuda"
+ ):
+ self.model = load_model(
+ model_config_path=model_config_path,
+ model_checkpoint_path=model_checkpoint_path,
+ device=device
+ ).to(device)
+ self.device = device
+
+ def predict_with_caption(
+ self,
+ image: np.ndarray,
+ caption: str,
+ box_threshold: float = 0.35,
+ text_threshold: float = 0.25
+ ) -> Tuple[sv.Detections, List[str]]:
+ """
+ import cv2
+
+ image = cv2.imread(IMAGE_PATH)
+
+ model = Model(model_config_path=CONFIG_PATH, model_checkpoint_path=WEIGHTS_PATH)
+ detections, labels = model.predict_with_caption(
+ image=image,
+ caption=caption,
+ box_threshold=BOX_THRESHOLD,
+ text_threshold=TEXT_THRESHOLD
+ )
+
+ import supervision as sv
+
+ box_annotator = sv.BoxAnnotator()
+ annotated_image = box_annotator.annotate(scene=image, detections=detections, labels=labels)
+ """
+ processed_image = Model.preprocess_image(image_bgr=image).to(self.device)
+ boxes, logits, phrases = predict(
+ model=self.model,
+ image=processed_image,
+ caption=caption,
+ box_threshold=box_threshold,
+ text_threshold=text_threshold,
+ device=self.device)
+ source_h, source_w, _ = image.shape
+ detections = Model.post_process_result(
+ source_h=source_h,
+ source_w=source_w,
+ boxes=boxes,
+ logits=logits)
+ return detections, phrases
+
+ def predict_with_classes(
+ self,
+ image: np.ndarray,
+ classes: List[str],
+ box_threshold: float,
+ text_threshold: float
+ ) -> sv.Detections:
+ """
+ import cv2
+
+ image = cv2.imread(IMAGE_PATH)
+
+ model = Model(model_config_path=CONFIG_PATH, model_checkpoint_path=WEIGHTS_PATH)
+ detections = model.predict_with_classes(
+ image=image,
+ classes=CLASSES,
+ box_threshold=BOX_THRESHOLD,
+ text_threshold=TEXT_THRESHOLD
+ )
+
+
+ import supervision as sv
+
+ box_annotator = sv.BoxAnnotator()
+ annotated_image = box_annotator.annotate(scene=image, detections=detections)
+ """
+ caption = ". ".join(classes)
+ processed_image = Model.preprocess_image(image_bgr=image).to(self.device)
+ boxes, logits, phrases = predict(
+ model=self.model,
+ image=processed_image,
+ caption=caption,
+ box_threshold=box_threshold,
+ text_threshold=text_threshold,
+ device=self.device)
+ source_h, source_w, _ = image.shape
+ detections = Model.post_process_result(
+ source_h=source_h,
+ source_w=source_w,
+ boxes=boxes,
+ logits=logits)
+ class_id = Model.phrases2classes(phrases=phrases, classes=classes)
+ detections.class_id = class_id
+ return detections
+
+ @staticmethod
+ def preprocess_image(image_bgr: np.ndarray) -> torch.Tensor:
+ transform = T.Compose(
+ [
+ T.RandomResize([800], max_size=1333),
+ T.ToTensor(),
+ T.Normalize([0.485, 0.456, 0.406], [0.229, 0.224, 0.225]),
+ ]
+ )
+ image_pillow = Image.fromarray(cv2.cvtColor(image_bgr, cv2.COLOR_BGR2RGB))
+ image_transformed, _ = transform(image_pillow, None)
+ return image_transformed
+
+ @staticmethod
+ def post_process_result(
+ source_h: int,
+ source_w: int,
+ boxes: torch.Tensor,
+ logits: torch.Tensor
+ ) -> sv.Detections:
+ boxes = boxes * torch.Tensor([source_w, source_h, source_w, source_h])
+ xyxy = box_convert(boxes=boxes, in_fmt="cxcywh", out_fmt="xyxy").numpy()
+ confidence = logits.numpy()
+ return sv.Detections(xyxy=xyxy, confidence=confidence)
+
+ @staticmethod
+ def phrases2classes(phrases: List[str], classes: List[str]) -> np.ndarray:
+ class_ids = []
+ for phrase in phrases:
+ for class_ in classes:
+ if class_ in phrase:
+ class_ids.append(classes.index(class_))
+ break
+ else:
+ class_ids.append(None)
+ return np.array(class_ids)
diff --git a/GroundingDINO/groundingdino/util/logger.py b/GroundingDINO/groundingdino/util/logger.py
new file mode 100644
index 0000000000000000000000000000000000000000..18145f54c927abd59b95f3fa6e6da8002bc2ce97
--- /dev/null
+++ b/GroundingDINO/groundingdino/util/logger.py
@@ -0,0 +1,93 @@
+# Copyright (c) Facebook, Inc. and its affiliates. All Rights Reserved
+import functools
+import logging
+import os
+import sys
+
+from termcolor import colored
+
+
+class _ColorfulFormatter(logging.Formatter):
+ def __init__(self, *args, **kwargs):
+ self._root_name = kwargs.pop("root_name") + "."
+ self._abbrev_name = kwargs.pop("abbrev_name", "")
+ if len(self._abbrev_name):
+ self._abbrev_name = self._abbrev_name + "."
+ super(_ColorfulFormatter, self).__init__(*args, **kwargs)
+
+ def formatMessage(self, record):
+ record.name = record.name.replace(self._root_name, self._abbrev_name)
+ log = super(_ColorfulFormatter, self).formatMessage(record)
+ if record.levelno == logging.WARNING:
+ prefix = colored("WARNING", "red", attrs=["blink"])
+ elif record.levelno == logging.ERROR or record.levelno == logging.CRITICAL:
+ prefix = colored("ERROR", "red", attrs=["blink", "underline"])
+ else:
+ return log
+ return prefix + " " + log
+
+
+# so that calling setup_logger multiple times won't add many handlers
+@functools.lru_cache()
+def setup_logger(output=None, distributed_rank=0, *, color=True, name="imagenet", abbrev_name=None):
+ """
+ Initialize the detectron2 logger and set its verbosity level to "INFO".
+
+ Args:
+ output (str): a file name or a directory to save log. If None, will not save log file.
+ If ends with ".txt" or ".log", assumed to be a file name.
+ Otherwise, logs will be saved to `output/log.txt`.
+ name (str): the root module name of this logger
+
+ Returns:
+ logging.Logger: a logger
+ """
+ logger = logging.getLogger(name)
+ logger.setLevel(logging.DEBUG)
+ logger.propagate = False
+
+ if abbrev_name is None:
+ abbrev_name = name
+
+ plain_formatter = logging.Formatter(
+ "[%(asctime)s.%(msecs)03d]: %(message)s", datefmt="%m/%d %H:%M:%S"
+ )
+ # stdout logging: master only
+ if distributed_rank == 0:
+ ch = logging.StreamHandler(stream=sys.stdout)
+ ch.setLevel(logging.DEBUG)
+ if color:
+ formatter = _ColorfulFormatter(
+ colored("[%(asctime)s.%(msecs)03d]: ", "green") + "%(message)s",
+ datefmt="%m/%d %H:%M:%S",
+ root_name=name,
+ abbrev_name=str(abbrev_name),
+ )
+ else:
+ formatter = plain_formatter
+ ch.setFormatter(formatter)
+ logger.addHandler(ch)
+
+ # file logging: all workers
+ if output is not None:
+ if output.endswith(".txt") or output.endswith(".log"):
+ filename = output
+ else:
+ filename = os.path.join(output, "log.txt")
+ if distributed_rank > 0:
+ filename = filename + f".rank{distributed_rank}"
+ os.makedirs(os.path.dirname(filename), exist_ok=True)
+
+ fh = logging.StreamHandler(_cached_log_stream(filename))
+ fh.setLevel(logging.DEBUG)
+ fh.setFormatter(plain_formatter)
+ logger.addHandler(fh)
+
+ return logger
+
+
+# cache the opened file object, so that different calls to `setup_logger`
+# with the same file name can safely write to the same file.
+@functools.lru_cache(maxsize=None)
+def _cached_log_stream(filename):
+ return open(filename, "a")
diff --git a/GroundingDINO/groundingdino/util/misc.py b/GroundingDINO/groundingdino/util/misc.py
new file mode 100644
index 0000000000000000000000000000000000000000..d64b84ef24bea0c98e76824feb1903f6bfebe7a5
--- /dev/null
+++ b/GroundingDINO/groundingdino/util/misc.py
@@ -0,0 +1,717 @@
+# Copyright (c) Facebook, Inc. and its affiliates. All Rights Reserved
+"""
+Misc functions, including distributed helpers.
+
+Mostly copy-paste from torchvision references.
+"""
+import colorsys
+import datetime
+import functools
+import io
+import json
+import os
+import pickle
+import subprocess
+import time
+from collections import OrderedDict, defaultdict, deque
+from typing import List, Optional
+
+import numpy as np
+import torch
+import torch.distributed as dist
+
+# needed due to empty tensor bug in pytorch and torchvision 0.5
+import torchvision
+from torch import Tensor
+
+__torchvision_need_compat_flag = float(torchvision.__version__.split(".")[1]) < 7
+if __torchvision_need_compat_flag:
+ from torchvision.ops import _new_empty_tensor
+ from torchvision.ops.misc import _output_size
+
+
+class SmoothedValue(object):
+ """Track a series of values and provide access to smoothed values over a
+ window or the global series average.
+ """
+
+ def __init__(self, window_size=20, fmt=None):
+ if fmt is None:
+ fmt = "{median:.4f} ({global_avg:.4f})"
+ self.deque = deque(maxlen=window_size)
+ self.total = 0.0
+ self.count = 0
+ self.fmt = fmt
+
+ def update(self, value, n=1):
+ self.deque.append(value)
+ self.count += n
+ self.total += value * n
+
+ def synchronize_between_processes(self):
+ """
+ Warning: does not synchronize the deque!
+ """
+ if not is_dist_avail_and_initialized():
+ return
+ t = torch.tensor([self.count, self.total], dtype=torch.float64, device="cuda")
+ dist.barrier()
+ dist.all_reduce(t)
+ t = t.tolist()
+ self.count = int(t[0])
+ self.total = t[1]
+
+ @property
+ def median(self):
+ d = torch.tensor(list(self.deque))
+ if d.shape[0] == 0:
+ return 0
+ return d.median().item()
+
+ @property
+ def avg(self):
+ d = torch.tensor(list(self.deque), dtype=torch.float32)
+ return d.mean().item()
+
+ @property
+ def global_avg(self):
+ if os.environ.get("SHILONG_AMP", None) == "1":
+ eps = 1e-4
+ else:
+ eps = 1e-6
+ return self.total / (self.count + eps)
+
+ @property
+ def max(self):
+ return max(self.deque)
+
+ @property
+ def value(self):
+ return self.deque[-1]
+
+ def __str__(self):
+ return self.fmt.format(
+ median=self.median,
+ avg=self.avg,
+ global_avg=self.global_avg,
+ max=self.max,
+ value=self.value,
+ )
+
+
+@functools.lru_cache()
+def _get_global_gloo_group():
+ """
+ Return a process group based on gloo backend, containing all the ranks
+ The result is cached.
+ """
+
+ if dist.get_backend() == "nccl":
+ return dist.new_group(backend="gloo")
+
+ return dist.group.WORLD
+
+
+def all_gather_cpu(data):
+ """
+ Run all_gather on arbitrary picklable data (not necessarily tensors)
+ Args:
+ data: any picklable object
+ Returns:
+ list[data]: list of data gathered from each rank
+ """
+
+ world_size = get_world_size()
+ if world_size == 1:
+ return [data]
+
+ cpu_group = _get_global_gloo_group()
+
+ buffer = io.BytesIO()
+ torch.save(data, buffer)
+ data_view = buffer.getbuffer()
+ device = "cuda" if cpu_group is None else "cpu"
+ tensor = torch.ByteTensor(data_view).to(device)
+
+ # obtain Tensor size of each rank
+ local_size = torch.tensor([tensor.numel()], device=device, dtype=torch.long)
+ size_list = [torch.tensor([0], device=device, dtype=torch.long) for _ in range(world_size)]
+ if cpu_group is None:
+ dist.all_gather(size_list, local_size)
+ else:
+ print("gathering on cpu")
+ dist.all_gather(size_list, local_size, group=cpu_group)
+ size_list = [int(size.item()) for size in size_list]
+ max_size = max(size_list)
+ assert isinstance(local_size.item(), int)
+ local_size = int(local_size.item())
+
+ # receiving Tensor from all ranks
+ # we pad the tensor because torch all_gather does not support
+ # gathering tensors of different shapes
+ tensor_list = []
+ for _ in size_list:
+ tensor_list.append(torch.empty((max_size,), dtype=torch.uint8, device=device))
+ if local_size != max_size:
+ padding = torch.empty(size=(max_size - local_size,), dtype=torch.uint8, device=device)
+ tensor = torch.cat((tensor, padding), dim=0)
+ if cpu_group is None:
+ dist.all_gather(tensor_list, tensor)
+ else:
+ dist.all_gather(tensor_list, tensor, group=cpu_group)
+
+ data_list = []
+ for size, tensor in zip(size_list, tensor_list):
+ tensor = torch.split(tensor, [size, max_size - size], dim=0)[0]
+ buffer = io.BytesIO(tensor.cpu().numpy())
+ obj = torch.load(buffer)
+ data_list.append(obj)
+
+ return data_list
+
+
+def all_gather(data):
+ """
+ Run all_gather on arbitrary picklable data (not necessarily tensors)
+ Args:
+ data: any picklable object
+ Returns:
+ list[data]: list of data gathered from each rank
+ """
+
+ if os.getenv("CPU_REDUCE") == "1":
+ return all_gather_cpu(data)
+
+ world_size = get_world_size()
+ if world_size == 1:
+ return [data]
+
+ # serialized to a Tensor
+ buffer = pickle.dumps(data)
+ storage = torch.ByteStorage.from_buffer(buffer)
+ tensor = torch.ByteTensor(storage).to("cuda")
+
+ # obtain Tensor size of each rank
+ local_size = torch.tensor([tensor.numel()], device="cuda")
+ size_list = [torch.tensor([0], device="cuda") for _ in range(world_size)]
+ dist.all_gather(size_list, local_size)
+ size_list = [int(size.item()) for size in size_list]
+ max_size = max(size_list)
+
+ # receiving Tensor from all ranks
+ # we pad the tensor because torch all_gather does not support
+ # gathering tensors of different shapes
+ tensor_list = []
+ for _ in size_list:
+ tensor_list.append(torch.empty((max_size,), dtype=torch.uint8, device="cuda"))
+ if local_size != max_size:
+ padding = torch.empty(size=(max_size - local_size,), dtype=torch.uint8, device="cuda")
+ tensor = torch.cat((tensor, padding), dim=0)
+ dist.all_gather(tensor_list, tensor)
+
+ data_list = []
+ for size, tensor in zip(size_list, tensor_list):
+ buffer = tensor.cpu().numpy().tobytes()[:size]
+ data_list.append(pickle.loads(buffer))
+
+ return data_list
+
+
+def reduce_dict(input_dict, average=True):
+ """
+ Args:
+ input_dict (dict): all the values will be reduced
+ average (bool): whether to do average or sum
+ Reduce the values in the dictionary from all processes so that all processes
+ have the averaged results. Returns a dict with the same fields as
+ input_dict, after reduction.
+ """
+ world_size = get_world_size()
+ if world_size < 2:
+ return input_dict
+ with torch.no_grad():
+ names = []
+ values = []
+ # sort the keys so that they are consistent across processes
+ for k in sorted(input_dict.keys()):
+ names.append(k)
+ values.append(input_dict[k])
+ values = torch.stack(values, dim=0)
+ dist.all_reduce(values)
+ if average:
+ values /= world_size
+ reduced_dict = {k: v for k, v in zip(names, values)}
+ return reduced_dict
+
+
+class MetricLogger(object):
+ def __init__(self, delimiter="\t"):
+ self.meters = defaultdict(SmoothedValue)
+ self.delimiter = delimiter
+
+ def update(self, **kwargs):
+ for k, v in kwargs.items():
+ if isinstance(v, torch.Tensor):
+ v = v.item()
+ assert isinstance(v, (float, int))
+ self.meters[k].update(v)
+
+ def __getattr__(self, attr):
+ if attr in self.meters:
+ return self.meters[attr]
+ if attr in self.__dict__:
+ return self.__dict__[attr]
+ raise AttributeError("'{}' object has no attribute '{}'".format(type(self).__name__, attr))
+
+ def __str__(self):
+ loss_str = []
+ for name, meter in self.meters.items():
+ # print(name, str(meter))
+ # import ipdb;ipdb.set_trace()
+ if meter.count > 0:
+ loss_str.append("{}: {}".format(name, str(meter)))
+ return self.delimiter.join(loss_str)
+
+ def synchronize_between_processes(self):
+ for meter in self.meters.values():
+ meter.synchronize_between_processes()
+
+ def add_meter(self, name, meter):
+ self.meters[name] = meter
+
+ def log_every(self, iterable, print_freq, header=None, logger=None):
+ if logger is None:
+ print_func = print
+ else:
+ print_func = logger.info
+
+ i = 0
+ if not header:
+ header = ""
+ start_time = time.time()
+ end = time.time()
+ iter_time = SmoothedValue(fmt="{avg:.4f}")
+ data_time = SmoothedValue(fmt="{avg:.4f}")
+ space_fmt = ":" + str(len(str(len(iterable)))) + "d"
+ if torch.cuda.is_available():
+ log_msg = self.delimiter.join(
+ [
+ header,
+ "[{0" + space_fmt + "}/{1}]",
+ "eta: {eta}",
+ "{meters}",
+ "time: {time}",
+ "data: {data}",
+ "max mem: {memory:.0f}",
+ ]
+ )
+ else:
+ log_msg = self.delimiter.join(
+ [
+ header,
+ "[{0" + space_fmt + "}/{1}]",
+ "eta: {eta}",
+ "{meters}",
+ "time: {time}",
+ "data: {data}",
+ ]
+ )
+ MB = 1024.0 * 1024.0
+ for obj in iterable:
+ data_time.update(time.time() - end)
+ yield obj
+ # import ipdb; ipdb.set_trace()
+ iter_time.update(time.time() - end)
+ if i % print_freq == 0 or i == len(iterable) - 1:
+ eta_seconds = iter_time.global_avg * (len(iterable) - i)
+ eta_string = str(datetime.timedelta(seconds=int(eta_seconds)))
+ if torch.cuda.is_available():
+ print_func(
+ log_msg.format(
+ i,
+ len(iterable),
+ eta=eta_string,
+ meters=str(self),
+ time=str(iter_time),
+ data=str(data_time),
+ memory=torch.cuda.max_memory_allocated() / MB,
+ )
+ )
+ else:
+ print_func(
+ log_msg.format(
+ i,
+ len(iterable),
+ eta=eta_string,
+ meters=str(self),
+ time=str(iter_time),
+ data=str(data_time),
+ )
+ )
+ i += 1
+ end = time.time()
+ total_time = time.time() - start_time
+ total_time_str = str(datetime.timedelta(seconds=int(total_time)))
+ print_func(
+ "{} Total time: {} ({:.4f} s / it)".format(
+ header, total_time_str, total_time / len(iterable)
+ )
+ )
+
+
+def get_sha():
+ cwd = os.path.dirname(os.path.abspath(__file__))
+
+ def _run(command):
+ return subprocess.check_output(command, cwd=cwd).decode("ascii").strip()
+
+ sha = "N/A"
+ diff = "clean"
+ branch = "N/A"
+ try:
+ sha = _run(["git", "rev-parse", "HEAD"])
+ subprocess.check_output(["git", "diff"], cwd=cwd)
+ diff = _run(["git", "diff-index", "HEAD"])
+ diff = "has uncommited changes" if diff else "clean"
+ branch = _run(["git", "rev-parse", "--abbrev-ref", "HEAD"])
+ except Exception:
+ pass
+ message = f"sha: {sha}, status: {diff}, branch: {branch}"
+ return message
+
+
+def collate_fn(batch):
+ # import ipdb; ipdb.set_trace()
+ batch = list(zip(*batch))
+ batch[0] = nested_tensor_from_tensor_list(batch[0])
+ return tuple(batch)
+
+
+def _max_by_axis(the_list):
+ # type: (List[List[int]]) -> List[int]
+ maxes = the_list[0]
+ for sublist in the_list[1:]:
+ for index, item in enumerate(sublist):
+ maxes[index] = max(maxes[index], item)
+ return maxes
+
+
+class NestedTensor(object):
+ def __init__(self, tensors, mask: Optional[Tensor]):
+ self.tensors = tensors
+ self.mask = mask
+ if mask == "auto":
+ self.mask = torch.zeros_like(tensors).to(tensors.device)
+ if self.mask.dim() == 3:
+ self.mask = self.mask.sum(0).to(bool)
+ elif self.mask.dim() == 4:
+ self.mask = self.mask.sum(1).to(bool)
+ else:
+ raise ValueError(
+ "tensors dim must be 3 or 4 but {}({})".format(
+ self.tensors.dim(), self.tensors.shape
+ )
+ )
+
+ def imgsize(self):
+ res = []
+ for i in range(self.tensors.shape[0]):
+ mask = self.mask[i]
+ maxH = (~mask).sum(0).max()
+ maxW = (~mask).sum(1).max()
+ res.append(torch.Tensor([maxH, maxW]))
+ return res
+
+ def to(self, device):
+ # type: (Device) -> NestedTensor # noqa
+ cast_tensor = self.tensors.to(device)
+ mask = self.mask
+ if mask is not None:
+ assert mask is not None
+ cast_mask = mask.to(device)
+ else:
+ cast_mask = None
+ return NestedTensor(cast_tensor, cast_mask)
+
+ def to_img_list_single(self, tensor, mask):
+ assert tensor.dim() == 3, "dim of tensor should be 3 but {}".format(tensor.dim())
+ maxH = (~mask).sum(0).max()
+ maxW = (~mask).sum(1).max()
+ img = tensor[:, :maxH, :maxW]
+ return img
+
+ def to_img_list(self):
+ """remove the padding and convert to img list
+
+ Returns:
+ [type]: [description]
+ """
+ if self.tensors.dim() == 3:
+ return self.to_img_list_single(self.tensors, self.mask)
+ else:
+ res = []
+ for i in range(self.tensors.shape[0]):
+ tensor_i = self.tensors[i]
+ mask_i = self.mask[i]
+ res.append(self.to_img_list_single(tensor_i, mask_i))
+ return res
+
+ @property
+ def device(self):
+ return self.tensors.device
+
+ def decompose(self):
+ return self.tensors, self.mask
+
+ def __repr__(self):
+ return str(self.tensors)
+
+ @property
+ def shape(self):
+ return {"tensors.shape": self.tensors.shape, "mask.shape": self.mask.shape}
+
+
+def nested_tensor_from_tensor_list(tensor_list: List[Tensor]):
+ # TODO make this more general
+ if tensor_list[0].ndim == 3:
+ if torchvision._is_tracing():
+ # nested_tensor_from_tensor_list() does not export well to ONNX
+ # call _onnx_nested_tensor_from_tensor_list() instead
+ return _onnx_nested_tensor_from_tensor_list(tensor_list)
+
+ # TODO make it support different-sized images
+ max_size = _max_by_axis([list(img.shape) for img in tensor_list])
+ # min_size = tuple(min(s) for s in zip(*[img.shape for img in tensor_list]))
+ batch_shape = [len(tensor_list)] + max_size
+ b, c, h, w = batch_shape
+ dtype = tensor_list[0].dtype
+ device = tensor_list[0].device
+ tensor = torch.zeros(batch_shape, dtype=dtype, device=device)
+ mask = torch.ones((b, h, w), dtype=torch.bool, device=device)
+ for img, pad_img, m in zip(tensor_list, tensor, mask):
+ pad_img[: img.shape[0], : img.shape[1], : img.shape[2]].copy_(img)
+ m[: img.shape[1], : img.shape[2]] = False
+ else:
+ raise ValueError("not supported")
+ return NestedTensor(tensor, mask)
+
+
+# _onnx_nested_tensor_from_tensor_list() is an implementation of
+# nested_tensor_from_tensor_list() that is supported by ONNX tracing.
+@torch.jit.unused
+def _onnx_nested_tensor_from_tensor_list(tensor_list: List[Tensor]) -> NestedTensor:
+ max_size = []
+ for i in range(tensor_list[0].dim()):
+ max_size_i = torch.max(
+ torch.stack([img.shape[i] for img in tensor_list]).to(torch.float32)
+ ).to(torch.int64)
+ max_size.append(max_size_i)
+ max_size = tuple(max_size)
+
+ # work around for
+ # pad_img[: img.shape[0], : img.shape[1], : img.shape[2]].copy_(img)
+ # m[: img.shape[1], :img.shape[2]] = False
+ # which is not yet supported in onnx
+ padded_imgs = []
+ padded_masks = []
+ for img in tensor_list:
+ padding = [(s1 - s2) for s1, s2 in zip(max_size, tuple(img.shape))]
+ padded_img = torch.nn.functional.pad(img, (0, padding[2], 0, padding[1], 0, padding[0]))
+ padded_imgs.append(padded_img)
+
+ m = torch.zeros_like(img[0], dtype=torch.int, device=img.device)
+ padded_mask = torch.nn.functional.pad(m, (0, padding[2], 0, padding[1]), "constant", 1)
+ padded_masks.append(padded_mask.to(torch.bool))
+
+ tensor = torch.stack(padded_imgs)
+ mask = torch.stack(padded_masks)
+
+ return NestedTensor(tensor, mask=mask)
+
+
+def setup_for_distributed(is_master):
+ """
+ This function disables printing when not in master process
+ """
+ import builtins as __builtin__
+
+ builtin_print = __builtin__.print
+
+ def print(*args, **kwargs):
+ force = kwargs.pop("force", False)
+ if is_master or force:
+ builtin_print(*args, **kwargs)
+
+ __builtin__.print = print
+
+
+def is_dist_avail_and_initialized():
+ if not dist.is_available():
+ return False
+ if not dist.is_initialized():
+ return False
+ return True
+
+
+def get_world_size():
+ if not is_dist_avail_and_initialized():
+ return 1
+ return dist.get_world_size()
+
+
+def get_rank():
+ if not is_dist_avail_and_initialized():
+ return 0
+ return dist.get_rank()
+
+
+def is_main_process():
+ return get_rank() == 0
+
+
+def save_on_master(*args, **kwargs):
+ if is_main_process():
+ torch.save(*args, **kwargs)
+
+
+def init_distributed_mode(args):
+ if "WORLD_SIZE" in os.environ and os.environ["WORLD_SIZE"] != "": # 'RANK' in os.environ and
+ args.rank = int(os.environ["RANK"])
+ args.world_size = int(os.environ["WORLD_SIZE"])
+ args.gpu = args.local_rank = int(os.environ["LOCAL_RANK"])
+
+ # launch by torch.distributed.launch
+ # Single node
+ # python -m torch.distributed.launch --nproc_per_node=8 main.py --world-size 1 --rank 0 ...
+ # Multi nodes
+ # python -m torch.distributed.launch --nproc_per_node=8 main.py --world-size 2 --rank 0 --dist-url 'tcp://IP_OF_NODE0:FREEPORT' ...
+ # python -m torch.distributed.launch --nproc_per_node=8 main.py --world-size 2 --rank 1 --dist-url 'tcp://IP_OF_NODE0:FREEPORT' ...
+ # args.rank = int(os.environ.get('OMPI_COMM_WORLD_RANK'))
+ # local_world_size = int(os.environ['GPU_PER_NODE_COUNT'])
+ # args.world_size = args.world_size * local_world_size
+ # args.gpu = args.local_rank = int(os.environ['LOCAL_RANK'])
+ # args.rank = args.rank * local_world_size + args.local_rank
+ print(
+ "world size: {}, rank: {}, local rank: {}".format(
+ args.world_size, args.rank, args.local_rank
+ )
+ )
+ print(json.dumps(dict(os.environ), indent=2))
+ elif "SLURM_PROCID" in os.environ:
+ args.rank = int(os.environ["SLURM_PROCID"])
+ args.gpu = args.local_rank = int(os.environ["SLURM_LOCALID"])
+ args.world_size = int(os.environ["SLURM_NPROCS"])
+
+ print(
+ "world size: {}, world rank: {}, local rank: {}, device_count: {}".format(
+ args.world_size, args.rank, args.local_rank, torch.cuda.device_count()
+ )
+ )
+ else:
+ print("Not using distributed mode")
+ args.distributed = False
+ args.world_size = 1
+ args.rank = 0
+ args.local_rank = 0
+ return
+
+ print("world_size:{} rank:{} local_rank:{}".format(args.world_size, args.rank, args.local_rank))
+ args.distributed = True
+ torch.cuda.set_device(args.local_rank)
+ args.dist_backend = "nccl"
+ print("| distributed init (rank {}): {}".format(args.rank, args.dist_url), flush=True)
+
+ torch.distributed.init_process_group(
+ backend=args.dist_backend,
+ world_size=args.world_size,
+ rank=args.rank,
+ init_method=args.dist_url,
+ )
+
+ print("Before torch.distributed.barrier()")
+ torch.distributed.barrier()
+ print("End torch.distributed.barrier()")
+ setup_for_distributed(args.rank == 0)
+
+
+@torch.no_grad()
+def accuracy(output, target, topk=(1,)):
+ """Computes the precision@k for the specified values of k"""
+ if target.numel() == 0:
+ return [torch.zeros([], device=output.device)]
+ maxk = max(topk)
+ batch_size = target.size(0)
+
+ _, pred = output.topk(maxk, 1, True, True)
+ pred = pred.t()
+ correct = pred.eq(target.view(1, -1).expand_as(pred))
+
+ res = []
+ for k in topk:
+ correct_k = correct[:k].view(-1).float().sum(0)
+ res.append(correct_k.mul_(100.0 / batch_size))
+ return res
+
+
+@torch.no_grad()
+def accuracy_onehot(pred, gt):
+ """_summary_
+
+ Args:
+ pred (_type_): n, c
+ gt (_type_): n, c
+ """
+ tp = ((pred - gt).abs().sum(-1) < 1e-4).float().sum()
+ acc = tp / gt.shape[0] * 100
+ return acc
+
+
+def interpolate(input, size=None, scale_factor=None, mode="nearest", align_corners=None):
+ # type: (Tensor, Optional[List[int]], Optional[float], str, Optional[bool]) -> Tensor
+ """
+ Equivalent to nn.functional.interpolate, but with support for empty batch sizes.
+ This will eventually be supported natively by PyTorch, and this
+ class can go away.
+ """
+ if __torchvision_need_compat_flag < 0.7:
+ if input.numel() > 0:
+ return torch.nn.functional.interpolate(input, size, scale_factor, mode, align_corners)
+
+ output_shape = _output_size(2, input, size, scale_factor)
+ output_shape = list(input.shape[:-2]) + list(output_shape)
+ return _new_empty_tensor(input, output_shape)
+ else:
+ return torchvision.ops.misc.interpolate(input, size, scale_factor, mode, align_corners)
+
+
+class color_sys:
+ def __init__(self, num_colors) -> None:
+ self.num_colors = num_colors
+ colors = []
+ for i in np.arange(0.0, 360.0, 360.0 / num_colors):
+ hue = i / 360.0
+ lightness = (50 + np.random.rand() * 10) / 100.0
+ saturation = (90 + np.random.rand() * 10) / 100.0
+ colors.append(
+ tuple([int(j * 255) for j in colorsys.hls_to_rgb(hue, lightness, saturation)])
+ )
+ self.colors = colors
+
+ def __call__(self, idx):
+ return self.colors[idx]
+
+
+def inverse_sigmoid(x, eps=1e-3):
+ x = x.clamp(min=0, max=1)
+ x1 = x.clamp(min=eps)
+ x2 = (1 - x).clamp(min=eps)
+ return torch.log(x1 / x2)
+
+
+def clean_state_dict(state_dict):
+ new_state_dict = OrderedDict()
+ for k, v in state_dict.items():
+ if k[:7] == "module.":
+ k = k[7:] # remove `module.`
+ new_state_dict[k] = v
+ return new_state_dict
diff --git a/GroundingDINO/groundingdino/util/slconfig.py b/GroundingDINO/groundingdino/util/slconfig.py
new file mode 100644
index 0000000000000000000000000000000000000000..672e72ed0b68a54c13ade66c9f146d2d542e97c6
--- /dev/null
+++ b/GroundingDINO/groundingdino/util/slconfig.py
@@ -0,0 +1,427 @@
+# ==========================================================
+# Modified from mmcv
+# ==========================================================
+import ast
+import os
+import os.path as osp
+import shutil
+import sys
+import tempfile
+from argparse import Action
+from importlib import import_module
+
+from addict import Dict
+from yapf.yapflib.yapf_api import FormatCode
+
+BASE_KEY = "_base_"
+DELETE_KEY = "_delete_"
+RESERVED_KEYS = ["filename", "text", "pretty_text", "get", "dump", "merge_from_dict"]
+
+
+def check_file_exist(filename, msg_tmpl='file "{}" does not exist'):
+ if not osp.isfile(filename):
+ raise FileNotFoundError(msg_tmpl.format(filename))
+
+
+class ConfigDict(Dict):
+ def __missing__(self, name):
+ raise KeyError(name)
+
+ def __getattr__(self, name):
+ try:
+ value = super(ConfigDict, self).__getattr__(name)
+ except KeyError:
+ ex = AttributeError(f"'{self.__class__.__name__}' object has no " f"attribute '{name}'")
+ except Exception as e:
+ ex = e
+ else:
+ return value
+ raise ex
+
+
+class SLConfig(object):
+ """
+ config files.
+ only support .py file as config now.
+
+ ref: mmcv.utils.config
+
+ Example:
+ >>> cfg = Config(dict(a=1, b=dict(b1=[0, 1])))
+ >>> cfg.a
+ 1
+ >>> cfg.b
+ {'b1': [0, 1]}
+ >>> cfg.b.b1
+ [0, 1]
+ >>> cfg = Config.fromfile('tests/data/config/a.py')
+ >>> cfg.filename
+ "/home/kchen/projects/mmcv/tests/data/config/a.py"
+ >>> cfg.item4
+ 'test'
+ >>> cfg
+ "Config [path: /home/kchen/projects/mmcv/tests/data/config/a.py]: "
+ "{'item1': [1, 2], 'item2': {'a': 0}, 'item3': True, 'item4': 'test'}"
+ """
+
+ @staticmethod
+ def _validate_py_syntax(filename):
+ with open(filename) as f:
+ content = f.read()
+ try:
+ ast.parse(content)
+ except SyntaxError:
+ raise SyntaxError("There are syntax errors in config " f"file {filename}")
+
+ @staticmethod
+ def _file2dict(filename):
+ filename = osp.abspath(osp.expanduser(filename))
+ check_file_exist(filename)
+ if filename.lower().endswith(".py"):
+ with tempfile.TemporaryDirectory() as temp_config_dir:
+ temp_config_file = tempfile.NamedTemporaryFile(dir=temp_config_dir, suffix=".py")
+ temp_config_name = osp.basename(temp_config_file.name)
+ if os.name == 'nt':
+ temp_config_file.close()
+ shutil.copyfile(filename, osp.join(temp_config_dir, temp_config_name))
+ temp_module_name = osp.splitext(temp_config_name)[0]
+ sys.path.insert(0, temp_config_dir)
+ SLConfig._validate_py_syntax(filename)
+ mod = import_module(temp_module_name)
+ sys.path.pop(0)
+ cfg_dict = {
+ name: value for name, value in mod.__dict__.items() if not name.startswith("__")
+ }
+ # delete imported module
+ del sys.modules[temp_module_name]
+ # close temp file
+ temp_config_file.close()
+ elif filename.lower().endswith((".yml", ".yaml", ".json")):
+ from .slio import slload
+
+ cfg_dict = slload(filename)
+ else:
+ raise IOError("Only py/yml/yaml/json type are supported now!")
+
+ cfg_text = filename + "\n"
+ with open(filename, "r") as f:
+ cfg_text += f.read()
+
+ # parse the base file
+ if BASE_KEY in cfg_dict:
+ cfg_dir = osp.dirname(filename)
+ base_filename = cfg_dict.pop(BASE_KEY)
+ base_filename = base_filename if isinstance(base_filename, list) else [base_filename]
+
+ cfg_dict_list = list()
+ cfg_text_list = list()
+ for f in base_filename:
+ _cfg_dict, _cfg_text = SLConfig._file2dict(osp.join(cfg_dir, f))
+ cfg_dict_list.append(_cfg_dict)
+ cfg_text_list.append(_cfg_text)
+
+ base_cfg_dict = dict()
+ for c in cfg_dict_list:
+ if len(base_cfg_dict.keys() & c.keys()) > 0:
+ raise KeyError("Duplicate key is not allowed among bases")
+ # TODO Allow the duplicate key while warnning user
+ base_cfg_dict.update(c)
+
+ base_cfg_dict = SLConfig._merge_a_into_b(cfg_dict, base_cfg_dict)
+ cfg_dict = base_cfg_dict
+
+ # merge cfg_text
+ cfg_text_list.append(cfg_text)
+ cfg_text = "\n".join(cfg_text_list)
+
+ return cfg_dict, cfg_text
+
+ @staticmethod
+ def _merge_a_into_b(a, b):
+ """merge dict `a` into dict `b` (non-inplace).
+ values in `a` will overwrite `b`.
+ copy first to avoid inplace modification
+
+ Args:
+ a ([type]): [description]
+ b ([type]): [description]
+
+ Returns:
+ [dict]: [description]
+ """
+ # import ipdb; ipdb.set_trace()
+ if not isinstance(a, dict):
+ return a
+
+ b = b.copy()
+ for k, v in a.items():
+ if isinstance(v, dict) and k in b and not v.pop(DELETE_KEY, False):
+
+ if not isinstance(b[k], dict) and not isinstance(b[k], list):
+ # if :
+ # import ipdb; ipdb.set_trace()
+ raise TypeError(
+ f"{k}={v} in child config cannot inherit from base "
+ f"because {k} is a dict in the child config but is of "
+ f"type {type(b[k])} in base config. You may set "
+ f"`{DELETE_KEY}=True` to ignore the base config"
+ )
+ b[k] = SLConfig._merge_a_into_b(v, b[k])
+ elif isinstance(b, list):
+ try:
+ _ = int(k)
+ except:
+ raise TypeError(
+ f"b is a list, " f"index {k} should be an int when input but {type(k)}"
+ )
+ b[int(k)] = SLConfig._merge_a_into_b(v, b[int(k)])
+ else:
+ b[k] = v
+
+ return b
+
+ @staticmethod
+ def fromfile(filename):
+ cfg_dict, cfg_text = SLConfig._file2dict(filename)
+ return SLConfig(cfg_dict, cfg_text=cfg_text, filename=filename)
+
+ def __init__(self, cfg_dict=None, cfg_text=None, filename=None):
+ if cfg_dict is None:
+ cfg_dict = dict()
+ elif not isinstance(cfg_dict, dict):
+ raise TypeError("cfg_dict must be a dict, but " f"got {type(cfg_dict)}")
+ for key in cfg_dict:
+ if key in RESERVED_KEYS:
+ raise KeyError(f"{key} is reserved for config file")
+
+ super(SLConfig, self).__setattr__("_cfg_dict", ConfigDict(cfg_dict))
+ super(SLConfig, self).__setattr__("_filename", filename)
+ if cfg_text:
+ text = cfg_text
+ elif filename:
+ with open(filename, "r") as f:
+ text = f.read()
+ else:
+ text = ""
+ super(SLConfig, self).__setattr__("_text", text)
+
+ @property
+ def filename(self):
+ return self._filename
+
+ @property
+ def text(self):
+ return self._text
+
+ @property
+ def pretty_text(self):
+
+ indent = 4
+
+ def _indent(s_, num_spaces):
+ s = s_.split("\n")
+ if len(s) == 1:
+ return s_
+ first = s.pop(0)
+ s = [(num_spaces * " ") + line for line in s]
+ s = "\n".join(s)
+ s = first + "\n" + s
+ return s
+
+ def _format_basic_types(k, v, use_mapping=False):
+ if isinstance(v, str):
+ v_str = f"'{v}'"
+ else:
+ v_str = str(v)
+
+ if use_mapping:
+ k_str = f"'{k}'" if isinstance(k, str) else str(k)
+ attr_str = f"{k_str}: {v_str}"
+ else:
+ attr_str = f"{str(k)}={v_str}"
+ attr_str = _indent(attr_str, indent)
+
+ return attr_str
+
+ def _format_list(k, v, use_mapping=False):
+ # check if all items in the list are dict
+ if all(isinstance(_, dict) for _ in v):
+ v_str = "[\n"
+ v_str += "\n".join(
+ f"dict({_indent(_format_dict(v_), indent)})," for v_ in v
+ ).rstrip(",")
+ if use_mapping:
+ k_str = f"'{k}'" if isinstance(k, str) else str(k)
+ attr_str = f"{k_str}: {v_str}"
+ else:
+ attr_str = f"{str(k)}={v_str}"
+ attr_str = _indent(attr_str, indent) + "]"
+ else:
+ attr_str = _format_basic_types(k, v, use_mapping)
+ return attr_str
+
+ def _contain_invalid_identifier(dict_str):
+ contain_invalid_identifier = False
+ for key_name in dict_str:
+ contain_invalid_identifier |= not str(key_name).isidentifier()
+ return contain_invalid_identifier
+
+ def _format_dict(input_dict, outest_level=False):
+ r = ""
+ s = []
+
+ use_mapping = _contain_invalid_identifier(input_dict)
+ if use_mapping:
+ r += "{"
+ for idx, (k, v) in enumerate(input_dict.items()):
+ is_last = idx >= len(input_dict) - 1
+ end = "" if outest_level or is_last else ","
+ if isinstance(v, dict):
+ v_str = "\n" + _format_dict(v)
+ if use_mapping:
+ k_str = f"'{k}'" if isinstance(k, str) else str(k)
+ attr_str = f"{k_str}: dict({v_str}"
+ else:
+ attr_str = f"{str(k)}=dict({v_str}"
+ attr_str = _indent(attr_str, indent) + ")" + end
+ elif isinstance(v, list):
+ attr_str = _format_list(k, v, use_mapping) + end
+ else:
+ attr_str = _format_basic_types(k, v, use_mapping) + end
+
+ s.append(attr_str)
+ r += "\n".join(s)
+ if use_mapping:
+ r += "}"
+ return r
+
+ cfg_dict = self._cfg_dict.to_dict()
+ text = _format_dict(cfg_dict, outest_level=True)
+ # copied from setup.cfg
+ yapf_style = dict(
+ based_on_style="pep8",
+ blank_line_before_nested_class_or_def=True,
+ split_before_expression_after_opening_paren=True,
+ )
+ text, _ = FormatCode(text, style_config=yapf_style, verify=True)
+
+ return text
+
+ def __repr__(self):
+ return f"Config (path: {self.filename}): {self._cfg_dict.__repr__()}"
+
+ def __len__(self):
+ return len(self._cfg_dict)
+
+ def __getattr__(self, name):
+ # # debug
+ # print('+'*15)
+ # print('name=%s' % name)
+ # print("addr:", id(self))
+ # # print('type(self):', type(self))
+ # print(self.__dict__)
+ # print('+'*15)
+ # if self.__dict__ == {}:
+ # raise ValueError
+
+ return getattr(self._cfg_dict, name)
+
+ def __getitem__(self, name):
+ return self._cfg_dict.__getitem__(name)
+
+ def __setattr__(self, name, value):
+ if isinstance(value, dict):
+ value = ConfigDict(value)
+ self._cfg_dict.__setattr__(name, value)
+
+ def __setitem__(self, name, value):
+ if isinstance(value, dict):
+ value = ConfigDict(value)
+ self._cfg_dict.__setitem__(name, value)
+
+ def __iter__(self):
+ return iter(self._cfg_dict)
+
+ def dump(self, file=None):
+ # import ipdb; ipdb.set_trace()
+ if file is None:
+ return self.pretty_text
+ else:
+ with open(file, "w") as f:
+ f.write(self.pretty_text)
+
+ def merge_from_dict(self, options):
+ """Merge list into cfg_dict
+
+ Merge the dict parsed by MultipleKVAction into this cfg.
+
+ Examples:
+ >>> options = {'model.backbone.depth': 50,
+ ... 'model.backbone.with_cp':True}
+ >>> cfg = Config(dict(model=dict(backbone=dict(type='ResNet'))))
+ >>> cfg.merge_from_dict(options)
+ >>> cfg_dict = super(Config, self).__getattribute__('_cfg_dict')
+ >>> assert cfg_dict == dict(
+ ... model=dict(backbone=dict(depth=50, with_cp=True)))
+
+ Args:
+ options (dict): dict of configs to merge from.
+ """
+ option_cfg_dict = {}
+ for full_key, v in options.items():
+ d = option_cfg_dict
+ key_list = full_key.split(".")
+ for subkey in key_list[:-1]:
+ d.setdefault(subkey, ConfigDict())
+ d = d[subkey]
+ subkey = key_list[-1]
+ d[subkey] = v
+
+ cfg_dict = super(SLConfig, self).__getattribute__("_cfg_dict")
+ super(SLConfig, self).__setattr__(
+ "_cfg_dict", SLConfig._merge_a_into_b(option_cfg_dict, cfg_dict)
+ )
+
+ # for multiprocess
+ def __setstate__(self, state):
+ self.__init__(state)
+
+ def copy(self):
+ return SLConfig(self._cfg_dict.copy())
+
+ def deepcopy(self):
+ return SLConfig(self._cfg_dict.deepcopy())
+
+
+class DictAction(Action):
+ """
+ argparse action to split an argument into KEY=VALUE form
+ on the first = and append to a dictionary. List options should
+ be passed as comma separated values, i.e KEY=V1,V2,V3
+ """
+
+ @staticmethod
+ def _parse_int_float_bool(val):
+ try:
+ return int(val)
+ except ValueError:
+ pass
+ try:
+ return float(val)
+ except ValueError:
+ pass
+ if val.lower() in ["true", "false"]:
+ return True if val.lower() == "true" else False
+ if val.lower() in ["none", "null"]:
+ return None
+ return val
+
+ def __call__(self, parser, namespace, values, option_string=None):
+ options = {}
+ for kv in values:
+ key, val = kv.split("=", maxsplit=1)
+ val = [self._parse_int_float_bool(v) for v in val.split(",")]
+ if len(val) == 1:
+ val = val[0]
+ options[key] = val
+ setattr(namespace, self.dest, options)
diff --git a/GroundingDINO/groundingdino/util/slio.py b/GroundingDINO/groundingdino/util/slio.py
new file mode 100644
index 0000000000000000000000000000000000000000..72c1f0f7b82cdc931d381feef64fe15815ba657e
--- /dev/null
+++ b/GroundingDINO/groundingdino/util/slio.py
@@ -0,0 +1,177 @@
+# ==========================================================
+# Modified from mmcv
+# ==========================================================
+
+import json
+import pickle
+from abc import ABCMeta, abstractmethod
+from pathlib import Path
+
+import yaml
+
+try:
+ from yaml import CLoader as Loader, CDumper as Dumper
+except ImportError:
+ from yaml import Loader, Dumper
+
+
+# ===========================
+# Rigister handler
+# ===========================
+
+
+class BaseFileHandler(metaclass=ABCMeta):
+ @abstractmethod
+ def load_from_fileobj(self, file, **kwargs):
+ pass
+
+ @abstractmethod
+ def dump_to_fileobj(self, obj, file, **kwargs):
+ pass
+
+ @abstractmethod
+ def dump_to_str(self, obj, **kwargs):
+ pass
+
+ def load_from_path(self, filepath, mode="r", **kwargs):
+ with open(filepath, mode) as f:
+ return self.load_from_fileobj(f, **kwargs)
+
+ def dump_to_path(self, obj, filepath, mode="w", **kwargs):
+ with open(filepath, mode) as f:
+ self.dump_to_fileobj(obj, f, **kwargs)
+
+
+class JsonHandler(BaseFileHandler):
+ def load_from_fileobj(self, file):
+ return json.load(file)
+
+ def dump_to_fileobj(self, obj, file, **kwargs):
+ json.dump(obj, file, **kwargs)
+
+ def dump_to_str(self, obj, **kwargs):
+ return json.dumps(obj, **kwargs)
+
+
+class PickleHandler(BaseFileHandler):
+ def load_from_fileobj(self, file, **kwargs):
+ return pickle.load(file, **kwargs)
+
+ def load_from_path(self, filepath, **kwargs):
+ return super(PickleHandler, self).load_from_path(filepath, mode="rb", **kwargs)
+
+ def dump_to_str(self, obj, **kwargs):
+ kwargs.setdefault("protocol", 2)
+ return pickle.dumps(obj, **kwargs)
+
+ def dump_to_fileobj(self, obj, file, **kwargs):
+ kwargs.setdefault("protocol", 2)
+ pickle.dump(obj, file, **kwargs)
+
+ def dump_to_path(self, obj, filepath, **kwargs):
+ super(PickleHandler, self).dump_to_path(obj, filepath, mode="wb", **kwargs)
+
+
+class YamlHandler(BaseFileHandler):
+ def load_from_fileobj(self, file, **kwargs):
+ kwargs.setdefault("Loader", Loader)
+ return yaml.load(file, **kwargs)
+
+ def dump_to_fileobj(self, obj, file, **kwargs):
+ kwargs.setdefault("Dumper", Dumper)
+ yaml.dump(obj, file, **kwargs)
+
+ def dump_to_str(self, obj, **kwargs):
+ kwargs.setdefault("Dumper", Dumper)
+ return yaml.dump(obj, **kwargs)
+
+
+file_handlers = {
+ "json": JsonHandler(),
+ "yaml": YamlHandler(),
+ "yml": YamlHandler(),
+ "pickle": PickleHandler(),
+ "pkl": PickleHandler(),
+}
+
+# ===========================
+# load and dump
+# ===========================
+
+
+def is_str(x):
+ """Whether the input is an string instance.
+
+ Note: This method is deprecated since python 2 is no longer supported.
+ """
+ return isinstance(x, str)
+
+
+def slload(file, file_format=None, **kwargs):
+ """Load data from json/yaml/pickle files.
+
+ This method provides a unified api for loading data from serialized files.
+
+ Args:
+ file (str or :obj:`Path` or file-like object): Filename or a file-like
+ object.
+ file_format (str, optional): If not specified, the file format will be
+ inferred from the file extension, otherwise use the specified one.
+ Currently supported formats include "json", "yaml/yml" and
+ "pickle/pkl".
+
+ Returns:
+ The content from the file.
+ """
+ if isinstance(file, Path):
+ file = str(file)
+ if file_format is None and is_str(file):
+ file_format = file.split(".")[-1]
+ if file_format not in file_handlers:
+ raise TypeError(f"Unsupported format: {file_format}")
+
+ handler = file_handlers[file_format]
+ if is_str(file):
+ obj = handler.load_from_path(file, **kwargs)
+ elif hasattr(file, "read"):
+ obj = handler.load_from_fileobj(file, **kwargs)
+ else:
+ raise TypeError('"file" must be a filepath str or a file-object')
+ return obj
+
+
+def sldump(obj, file=None, file_format=None, **kwargs):
+ """Dump data to json/yaml/pickle strings or files.
+
+ This method provides a unified api for dumping data as strings or to files,
+ and also supports custom arguments for each file format.
+
+ Args:
+ obj (any): The python object to be dumped.
+ file (str or :obj:`Path` or file-like object, optional): If not
+ specified, then the object is dump to a str, otherwise to a file
+ specified by the filename or file-like object.
+ file_format (str, optional): Same as :func:`load`.
+
+ Returns:
+ bool: True for success, False otherwise.
+ """
+ if isinstance(file, Path):
+ file = str(file)
+ if file_format is None:
+ if is_str(file):
+ file_format = file.split(".")[-1]
+ elif file is None:
+ raise ValueError("file_format must be specified since file is None")
+ if file_format not in file_handlers:
+ raise TypeError(f"Unsupported format: {file_format}")
+
+ handler = file_handlers[file_format]
+ if file is None:
+ return handler.dump_to_str(obj, **kwargs)
+ elif is_str(file):
+ handler.dump_to_path(obj, file, **kwargs)
+ elif hasattr(file, "write"):
+ handler.dump_to_fileobj(obj, file, **kwargs)
+ else:
+ raise TypeError('"file" must be a filename str or a file-object')
diff --git a/GroundingDINO/groundingdino/util/time_counter.py b/GroundingDINO/groundingdino/util/time_counter.py
new file mode 100644
index 0000000000000000000000000000000000000000..0aedb2e4d61bfbe7571dca9d50053f0fedaa1359
--- /dev/null
+++ b/GroundingDINO/groundingdino/util/time_counter.py
@@ -0,0 +1,62 @@
+import json
+import time
+
+
+class TimeCounter:
+ def __init__(self) -> None:
+ pass
+
+ def clear(self):
+ self.timedict = {}
+ self.basetime = time.perf_counter()
+
+ def timeit(self, name):
+ nowtime = time.perf_counter() - self.basetime
+ self.timedict[name] = nowtime
+ self.basetime = time.perf_counter()
+
+
+class TimeHolder:
+ def __init__(self) -> None:
+ self.timedict = {}
+
+ def update(self, _timedict: dict):
+ for k, v in _timedict.items():
+ if k not in self.timedict:
+ self.timedict[k] = AverageMeter(name=k, val_only=True)
+ self.timedict[k].update(val=v)
+
+ def final_res(self):
+ return {k: v.avg for k, v in self.timedict.items()}
+
+ def __str__(self):
+ return json.dumps(self.final_res(), indent=2)
+
+
+class AverageMeter(object):
+ """Computes and stores the average and current value"""
+
+ def __init__(self, name, fmt=":f", val_only=False):
+ self.name = name
+ self.fmt = fmt
+ self.val_only = val_only
+ self.reset()
+
+ def reset(self):
+ self.val = 0
+ self.avg = 0
+ self.sum = 0
+ self.count = 0
+
+ def update(self, val, n=1):
+ self.val = val
+ self.sum += val * n
+ self.count += n
+ self.avg = self.sum / self.count
+
+ def __str__(self):
+ if self.val_only:
+ fmtstr = "{name} {val" + self.fmt + "}"
+ else:
+ fmtstr = "{name} {val" + self.fmt + "} ({avg" + self.fmt + "})"
+ return fmtstr.format(**self.__dict__)
diff --git a/GroundingDINO/groundingdino/util/utils.py b/GroundingDINO/groundingdino/util/utils.py
new file mode 100644
index 0000000000000000000000000000000000000000..8cf83ae03a7865bc48493be16e8b1b2d53a1b09f
--- /dev/null
+++ b/GroundingDINO/groundingdino/util/utils.py
@@ -0,0 +1,610 @@
+import argparse
+import json
+import warnings
+from collections import OrderedDict
+from copy import deepcopy
+from typing import Any, Dict, List
+
+import numpy as np
+import torch
+from transformers import AutoTokenizer
+
+from groundingdino.util.slconfig import SLConfig
+
+
+def slprint(x, name="x"):
+ if isinstance(x, (torch.Tensor, np.ndarray)):
+ print(f"{name}.shape:", x.shape)
+ elif isinstance(x, (tuple, list)):
+ print("type x:", type(x))
+ for i in range(min(10, len(x))):
+ slprint(x[i], f"{name}[{i}]")
+ elif isinstance(x, dict):
+ for k, v in x.items():
+ slprint(v, f"{name}[{k}]")
+ else:
+ print(f"{name}.type:", type(x))
+
+
+def clean_state_dict(state_dict):
+ new_state_dict = OrderedDict()
+ for k, v in state_dict.items():
+ if k[:7] == "module.":
+ k = k[7:] # remove `module.`
+ new_state_dict[k] = v
+ return new_state_dict
+
+
+def renorm(
+ img: torch.FloatTensor, mean=[0.485, 0.456, 0.406], std=[0.229, 0.224, 0.225]
+) -> torch.FloatTensor:
+ # img: tensor(3,H,W) or tensor(B,3,H,W)
+ # return: same as img
+ assert img.dim() == 3 or img.dim() == 4, "img.dim() should be 3 or 4 but %d" % img.dim()
+ if img.dim() == 3:
+ assert img.size(0) == 3, 'img.size(0) shoule be 3 but "%d". (%s)' % (
+ img.size(0),
+ str(img.size()),
+ )
+ img_perm = img.permute(1, 2, 0)
+ mean = torch.Tensor(mean)
+ std = torch.Tensor(std)
+ img_res = img_perm * std + mean
+ return img_res.permute(2, 0, 1)
+ else: # img.dim() == 4
+ assert img.size(1) == 3, 'img.size(1) shoule be 3 but "%d". (%s)' % (
+ img.size(1),
+ str(img.size()),
+ )
+ img_perm = img.permute(0, 2, 3, 1)
+ mean = torch.Tensor(mean)
+ std = torch.Tensor(std)
+ img_res = img_perm * std + mean
+ return img_res.permute(0, 3, 1, 2)
+
+
+class CocoClassMapper:
+ def __init__(self) -> None:
+ self.category_map_str = {
+ "1": 1,
+ "2": 2,
+ "3": 3,
+ "4": 4,
+ "5": 5,
+ "6": 6,
+ "7": 7,
+ "8": 8,
+ "9": 9,
+ "10": 10,
+ "11": 11,
+ "13": 12,
+ "14": 13,
+ "15": 14,
+ "16": 15,
+ "17": 16,
+ "18": 17,
+ "19": 18,
+ "20": 19,
+ "21": 20,
+ "22": 21,
+ "23": 22,
+ "24": 23,
+ "25": 24,
+ "27": 25,
+ "28": 26,
+ "31": 27,
+ "32": 28,
+ "33": 29,
+ "34": 30,
+ "35": 31,
+ "36": 32,
+ "37": 33,
+ "38": 34,
+ "39": 35,
+ "40": 36,
+ "41": 37,
+ "42": 38,
+ "43": 39,
+ "44": 40,
+ "46": 41,
+ "47": 42,
+ "48": 43,
+ "49": 44,
+ "50": 45,
+ "51": 46,
+ "52": 47,
+ "53": 48,
+ "54": 49,
+ "55": 50,
+ "56": 51,
+ "57": 52,
+ "58": 53,
+ "59": 54,
+ "60": 55,
+ "61": 56,
+ "62": 57,
+ "63": 58,
+ "64": 59,
+ "65": 60,
+ "67": 61,
+ "70": 62,
+ "72": 63,
+ "73": 64,
+ "74": 65,
+ "75": 66,
+ "76": 67,
+ "77": 68,
+ "78": 69,
+ "79": 70,
+ "80": 71,
+ "81": 72,
+ "82": 73,
+ "84": 74,
+ "85": 75,
+ "86": 76,
+ "87": 77,
+ "88": 78,
+ "89": 79,
+ "90": 80,
+ }
+ self.origin2compact_mapper = {int(k): v - 1 for k, v in self.category_map_str.items()}
+ self.compact2origin_mapper = {int(v - 1): int(k) for k, v in self.category_map_str.items()}
+
+ def origin2compact(self, idx):
+ return self.origin2compact_mapper[int(idx)]
+
+ def compact2origin(self, idx):
+ return self.compact2origin_mapper[int(idx)]
+
+
+def to_device(item, device):
+ if isinstance(item, torch.Tensor):
+ return item.to(device)
+ elif isinstance(item, list):
+ return [to_device(i, device) for i in item]
+ elif isinstance(item, dict):
+ return {k: to_device(v, device) for k, v in item.items()}
+ else:
+ raise NotImplementedError(
+ "Call Shilong if you use other containers! type: {}".format(type(item))
+ )
+
+
+#
+def get_gaussian_mean(x, axis, other_axis, softmax=True):
+ """
+
+ Args:
+ x (float): Input images(BxCxHxW)
+ axis (int): The index for weighted mean
+ other_axis (int): The other index
+
+ Returns: weighted index for axis, BxC
+
+ """
+ mat2line = torch.sum(x, axis=other_axis)
+ # mat2line = mat2line / mat2line.mean() * 10
+ if softmax:
+ u = torch.softmax(mat2line, axis=2)
+ else:
+ u = mat2line / (mat2line.sum(2, keepdim=True) + 1e-6)
+ size = x.shape[axis]
+ ind = torch.linspace(0, 1, size).to(x.device)
+ batch = x.shape[0]
+ channel = x.shape[1]
+ index = ind.repeat([batch, channel, 1])
+ mean_position = torch.sum(index * u, dim=2)
+ return mean_position
+
+
+def get_expected_points_from_map(hm, softmax=True):
+ """get_gaussian_map_from_points
+ B,C,H,W -> B,N,2 float(0, 1) float(0, 1)
+ softargmax function
+
+ Args:
+ hm (float): Input images(BxCxHxW)
+
+ Returns:
+ weighted index for axis, BxCx2. float between 0 and 1.
+
+ """
+ # hm = 10*hm
+ B, C, H, W = hm.shape
+ y_mean = get_gaussian_mean(hm, 2, 3, softmax=softmax) # B,C
+ x_mean = get_gaussian_mean(hm, 3, 2, softmax=softmax) # B,C
+ # return torch.cat((x_mean.unsqueeze(-1), y_mean.unsqueeze(-1)), 2)
+ return torch.stack([x_mean, y_mean], dim=2)
+
+
+# Positional encoding (section 5.1)
+# borrow from nerf
+class Embedder:
+ def __init__(self, **kwargs):
+ self.kwargs = kwargs
+ self.create_embedding_fn()
+
+ def create_embedding_fn(self):
+ embed_fns = []
+ d = self.kwargs["input_dims"]
+ out_dim = 0
+ if self.kwargs["include_input"]:
+ embed_fns.append(lambda x: x)
+ out_dim += d
+
+ max_freq = self.kwargs["max_freq_log2"]
+ N_freqs = self.kwargs["num_freqs"]
+
+ if self.kwargs["log_sampling"]:
+ freq_bands = 2.0 ** torch.linspace(0.0, max_freq, steps=N_freqs)
+ else:
+ freq_bands = torch.linspace(2.0**0.0, 2.0**max_freq, steps=N_freqs)
+
+ for freq in freq_bands:
+ for p_fn in self.kwargs["periodic_fns"]:
+ embed_fns.append(lambda x, p_fn=p_fn, freq=freq: p_fn(x * freq))
+ out_dim += d
+
+ self.embed_fns = embed_fns
+ self.out_dim = out_dim
+
+ def embed(self, inputs):
+ return torch.cat([fn(inputs) for fn in self.embed_fns], -1)
+
+
+def get_embedder(multires, i=0):
+ import torch.nn as nn
+
+ if i == -1:
+ return nn.Identity(), 3
+
+ embed_kwargs = {
+ "include_input": True,
+ "input_dims": 3,
+ "max_freq_log2": multires - 1,
+ "num_freqs": multires,
+ "log_sampling": True,
+ "periodic_fns": [torch.sin, torch.cos],
+ }
+
+ embedder_obj = Embedder(**embed_kwargs)
+ embed = lambda x, eo=embedder_obj: eo.embed(x)
+ return embed, embedder_obj.out_dim
+
+
+class APOPMeter:
+ def __init__(self) -> None:
+ self.tp = 0
+ self.fp = 0
+ self.tn = 0
+ self.fn = 0
+
+ def update(self, pred, gt):
+ """
+ Input:
+ pred, gt: Tensor()
+ """
+ assert pred.shape == gt.shape
+ self.tp += torch.logical_and(pred == 1, gt == 1).sum().item()
+ self.fp += torch.logical_and(pred == 1, gt == 0).sum().item()
+ self.tn += torch.logical_and(pred == 0, gt == 0).sum().item()
+ self.tn += torch.logical_and(pred == 1, gt == 0).sum().item()
+
+ def update_cm(self, tp, fp, tn, fn):
+ self.tp += tp
+ self.fp += fp
+ self.tn += tn
+ self.tn += fn
+
+
+def inverse_sigmoid(x, eps=1e-5):
+ x = x.clamp(min=0, max=1)
+ x1 = x.clamp(min=eps)
+ x2 = (1 - x).clamp(min=eps)
+ return torch.log(x1 / x2)
+
+
+def get_raw_dict(args):
+ """
+ return the dicf contained in args.
+
+ e.g:
+ >>> with open(path, 'w') as f:
+ json.dump(get_raw_dict(args), f, indent=2)
+ """
+ if isinstance(args, argparse.Namespace):
+ return vars(args)
+ elif isinstance(args, dict):
+ return args
+ elif isinstance(args, SLConfig):
+ return args._cfg_dict
+ else:
+ raise NotImplementedError("Unknown type {}".format(type(args)))
+
+
+def stat_tensors(tensor):
+ assert tensor.dim() == 1
+ tensor_sm = tensor.softmax(0)
+ entropy = (tensor_sm * torch.log(tensor_sm + 1e-9)).sum()
+
+ return {
+ "max": tensor.max(),
+ "min": tensor.min(),
+ "mean": tensor.mean(),
+ "var": tensor.var(),
+ "std": tensor.var() ** 0.5,
+ "entropy": entropy,
+ }
+
+
+class NiceRepr:
+ """Inherit from this class and define ``__nice__`` to "nicely" print your
+ objects.
+
+ Defines ``__str__`` and ``__repr__`` in terms of ``__nice__`` function
+ Classes that inherit from :class:`NiceRepr` should redefine ``__nice__``.
+ If the inheriting class has a ``__len__``, method then the default
+ ``__nice__`` method will return its length.
+
+ Example:
+ >>> class Foo(NiceRepr):
+ ... def __nice__(self):
+ ... return 'info'
+ >>> foo = Foo()
+ >>> assert str(foo) == ''
+ >>> assert repr(foo).startswith('>> class Bar(NiceRepr):
+ ... pass
+ >>> bar = Bar()
+ >>> import pytest
+ >>> with pytest.warns(None) as record:
+ >>> assert 'object at' in str(bar)
+ >>> assert 'object at' in repr(bar)
+
+ Example:
+ >>> class Baz(NiceRepr):
+ ... def __len__(self):
+ ... return 5
+ >>> baz = Baz()
+ >>> assert str(baz) == ''
+ """
+
+ def __nice__(self):
+ """str: a "nice" summary string describing this module"""
+ if hasattr(self, "__len__"):
+ # It is a common pattern for objects to use __len__ in __nice__
+ # As a convenience we define a default __nice__ for these objects
+ return str(len(self))
+ else:
+ # In all other cases force the subclass to overload __nice__
+ raise NotImplementedError(f"Define the __nice__ method for {self.__class__!r}")
+
+ def __repr__(self):
+ """str: the string of the module"""
+ try:
+ nice = self.__nice__()
+ classname = self.__class__.__name__
+ return f"<{classname}({nice}) at {hex(id(self))}>"
+ except NotImplementedError as ex:
+ warnings.warn(str(ex), category=RuntimeWarning)
+ return object.__repr__(self)
+
+ def __str__(self):
+ """str: the string of the module"""
+ try:
+ classname = self.__class__.__name__
+ nice = self.__nice__()
+ return f"<{classname}({nice})>"
+ except NotImplementedError as ex:
+ warnings.warn(str(ex), category=RuntimeWarning)
+ return object.__repr__(self)
+
+
+def ensure_rng(rng=None):
+ """Coerces input into a random number generator.
+
+ If the input is None, then a global random state is returned.
+
+ If the input is a numeric value, then that is used as a seed to construct a
+ random state. Otherwise the input is returned as-is.
+
+ Adapted from [1]_.
+
+ Args:
+ rng (int | numpy.random.RandomState | None):
+ if None, then defaults to the global rng. Otherwise this can be an
+ integer or a RandomState class
+ Returns:
+ (numpy.random.RandomState) : rng -
+ a numpy random number generator
+
+ References:
+ .. [1] https://gitlab.kitware.com/computer-vision/kwarray/blob/master/kwarray/util_random.py#L270 # noqa: E501
+ """
+
+ if rng is None:
+ rng = np.random.mtrand._rand
+ elif isinstance(rng, int):
+ rng = np.random.RandomState(rng)
+ else:
+ rng = rng
+ return rng
+
+
+def random_boxes(num=1, scale=1, rng=None):
+ """Simple version of ``kwimage.Boxes.random``
+
+ Returns:
+ Tensor: shape (n, 4) in x1, y1, x2, y2 format.
+
+ References:
+ https://gitlab.kitware.com/computer-vision/kwimage/blob/master/kwimage/structs/boxes.py#L1390
+
+ Example:
+ >>> num = 3
+ >>> scale = 512
+ >>> rng = 0
+ >>> boxes = random_boxes(num, scale, rng)
+ >>> print(boxes)
+ tensor([[280.9925, 278.9802, 308.6148, 366.1769],
+ [216.9113, 330.6978, 224.0446, 456.5878],
+ [405.3632, 196.3221, 493.3953, 270.7942]])
+ """
+ rng = ensure_rng(rng)
+
+ tlbr = rng.rand(num, 4).astype(np.float32)
+
+ tl_x = np.minimum(tlbr[:, 0], tlbr[:, 2])
+ tl_y = np.minimum(tlbr[:, 1], tlbr[:, 3])
+ br_x = np.maximum(tlbr[:, 0], tlbr[:, 2])
+ br_y = np.maximum(tlbr[:, 1], tlbr[:, 3])
+
+ tlbr[:, 0] = tl_x * scale
+ tlbr[:, 1] = tl_y * scale
+ tlbr[:, 2] = br_x * scale
+ tlbr[:, 3] = br_y * scale
+
+ boxes = torch.from_numpy(tlbr)
+ return boxes
+
+
+class ModelEma(torch.nn.Module):
+ def __init__(self, model, decay=0.9997, device=None):
+ super(ModelEma, self).__init__()
+ # make a copy of the model for accumulating moving average of weights
+ self.module = deepcopy(model)
+ self.module.eval()
+
+ # import ipdb; ipdb.set_trace()
+
+ self.decay = decay
+ self.device = device # perform ema on different device from model if set
+ if self.device is not None:
+ self.module.to(device=device)
+
+ def _update(self, model, update_fn):
+ with torch.no_grad():
+ for ema_v, model_v in zip(
+ self.module.state_dict().values(), model.state_dict().values()
+ ):
+ if self.device is not None:
+ model_v = model_v.to(device=self.device)
+ ema_v.copy_(update_fn(ema_v, model_v))
+
+ def update(self, model):
+ self._update(model, update_fn=lambda e, m: self.decay * e + (1.0 - self.decay) * m)
+
+ def set(self, model):
+ self._update(model, update_fn=lambda e, m: m)
+
+
+class BestMetricSingle:
+ def __init__(self, init_res=0.0, better="large") -> None:
+ self.init_res = init_res
+ self.best_res = init_res
+ self.best_ep = -1
+
+ self.better = better
+ assert better in ["large", "small"]
+
+ def isbetter(self, new_res, old_res):
+ if self.better == "large":
+ return new_res > old_res
+ if self.better == "small":
+ return new_res < old_res
+
+ def update(self, new_res, ep):
+ if self.isbetter(new_res, self.best_res):
+ self.best_res = new_res
+ self.best_ep = ep
+ return True
+ return False
+
+ def __str__(self) -> str:
+ return "best_res: {}\t best_ep: {}".format(self.best_res, self.best_ep)
+
+ def __repr__(self) -> str:
+ return self.__str__()
+
+ def summary(self) -> dict:
+ return {
+ "best_res": self.best_res,
+ "best_ep": self.best_ep,
+ }
+
+
+class BestMetricHolder:
+ def __init__(self, init_res=0.0, better="large", use_ema=False) -> None:
+ self.best_all = BestMetricSingle(init_res, better)
+ self.use_ema = use_ema
+ if use_ema:
+ self.best_ema = BestMetricSingle(init_res, better)
+ self.best_regular = BestMetricSingle(init_res, better)
+
+ def update(self, new_res, epoch, is_ema=False):
+ """
+ return if the results is the best.
+ """
+ if not self.use_ema:
+ return self.best_all.update(new_res, epoch)
+ else:
+ if is_ema:
+ self.best_ema.update(new_res, epoch)
+ return self.best_all.update(new_res, epoch)
+ else:
+ self.best_regular.update(new_res, epoch)
+ return self.best_all.update(new_res, epoch)
+
+ def summary(self):
+ if not self.use_ema:
+ return self.best_all.summary()
+
+ res = {}
+ res.update({f"all_{k}": v for k, v in self.best_all.summary().items()})
+ res.update({f"regular_{k}": v for k, v in self.best_regular.summary().items()})
+ res.update({f"ema_{k}": v for k, v in self.best_ema.summary().items()})
+ return res
+
+ def __repr__(self) -> str:
+ return json.dumps(self.summary(), indent=2)
+
+ def __str__(self) -> str:
+ return self.__repr__()
+
+
+def targets_to(targets: List[Dict[str, Any]], device):
+ """Moves the target dicts to the given device."""
+ excluded_keys = [
+ "questionId",
+ "tokens_positive",
+ "strings_positive",
+ "tokens",
+ "dataset_name",
+ "sentence_id",
+ "original_img_id",
+ "nb_eval",
+ "task_id",
+ "original_id",
+ "token_span",
+ "caption",
+ "dataset_type",
+ ]
+ return [
+ {k: v.to(device) if k not in excluded_keys else v for k, v in t.items()} for t in targets
+ ]
+
+
+def get_phrases_from_posmap(
+ posmap: torch.BoolTensor, tokenized: Dict, tokenizer: AutoTokenizer, left_idx: int = 0, right_idx: int = 255
+):
+ assert isinstance(posmap, torch.Tensor), "posmap must be torch.Tensor"
+ if posmap.dim() == 1:
+ posmap[0: left_idx + 1] = False
+ posmap[right_idx:] = False
+ non_zero_idx = posmap.nonzero(as_tuple=True)[0].tolist()
+ token_ids = [tokenized["input_ids"][i] for i in non_zero_idx]
+ return tokenizer.decode(token_ids)
+ else:
+ raise NotImplementedError("posmap must be 1-dim")
diff --git a/GroundingDINO/groundingdino/util/visualizer.py b/GroundingDINO/groundingdino/util/visualizer.py
new file mode 100644
index 0000000000000000000000000000000000000000..7a1b7b101e9b73f75f9136bc67f2063c7c1cf1c1
--- /dev/null
+++ b/GroundingDINO/groundingdino/util/visualizer.py
@@ -0,0 +1,318 @@
+# -*- coding: utf-8 -*-
+"""
+@File : visualizer.py
+@Time : 2022/04/05 11:39:33
+@Author : Shilong Liu
+@Contact : slongliu86@gmail.com
+"""
+
+import datetime
+import os
+
+import cv2
+import matplotlib.pyplot as plt
+import numpy as np
+import torch
+from matplotlib import transforms
+from matplotlib.collections import PatchCollection
+from matplotlib.patches import Polygon
+from pycocotools import mask as maskUtils
+
+
+def renorm(
+ img: torch.FloatTensor, mean=[0.485, 0.456, 0.406], std=[0.229, 0.224, 0.225]
+) -> torch.FloatTensor:
+ # img: tensor(3,H,W) or tensor(B,3,H,W)
+ # return: same as img
+ assert img.dim() == 3 or img.dim() == 4, "img.dim() should be 3 or 4 but %d" % img.dim()
+ if img.dim() == 3:
+ assert img.size(0) == 3, 'img.size(0) shoule be 3 but "%d". (%s)' % (
+ img.size(0),
+ str(img.size()),
+ )
+ img_perm = img.permute(1, 2, 0)
+ mean = torch.Tensor(mean)
+ std = torch.Tensor(std)
+ img_res = img_perm * std + mean
+ return img_res.permute(2, 0, 1)
+ else: # img.dim() == 4
+ assert img.size(1) == 3, 'img.size(1) shoule be 3 but "%d". (%s)' % (
+ img.size(1),
+ str(img.size()),
+ )
+ img_perm = img.permute(0, 2, 3, 1)
+ mean = torch.Tensor(mean)
+ std = torch.Tensor(std)
+ img_res = img_perm * std + mean
+ return img_res.permute(0, 3, 1, 2)
+
+
+class ColorMap:
+ def __init__(self, basergb=[255, 255, 0]):
+ self.basergb = np.array(basergb)
+
+ def __call__(self, attnmap):
+ # attnmap: h, w. np.uint8.
+ # return: h, w, 4. np.uint8.
+ assert attnmap.dtype == np.uint8
+ h, w = attnmap.shape
+ res = self.basergb.copy()
+ res = res[None][None].repeat(h, 0).repeat(w, 1) # h, w, 3
+ attn1 = attnmap.copy()[..., None] # h, w, 1
+ res = np.concatenate((res, attn1), axis=-1).astype(np.uint8)
+ return res
+
+
+def rainbow_text(x, y, ls, lc, **kw):
+ """
+ Take a list of strings ``ls`` and colors ``lc`` and place them next to each
+ other, with text ls[i] being shown in color lc[i].
+
+ This example shows how to do both vertical and horizontal text, and will
+ pass all keyword arguments to plt.text, so you can set the font size,
+ family, etc.
+ """
+ t = plt.gca().transData
+ fig = plt.gcf()
+ plt.show()
+
+ # horizontal version
+ for s, c in zip(ls, lc):
+ text = plt.text(x, y, " " + s + " ", color=c, transform=t, **kw)
+ text.draw(fig.canvas.get_renderer())
+ ex = text.get_window_extent()
+ t = transforms.offset_copy(text._transform, x=ex.width, units="dots")
+
+ # #vertical version
+ # for s,c in zip(ls,lc):
+ # text = plt.text(x,y," "+s+" ",color=c, transform=t,
+ # rotation=90,va='bottom',ha='center',**kw)
+ # text.draw(fig.canvas.get_renderer())
+ # ex = text.get_window_extent()
+ # t = transforms.offset_copy(text._transform, y=ex.height, units='dots')
+
+
+class COCOVisualizer:
+ def __init__(self, coco=None, tokenlizer=None) -> None:
+ self.coco = coco
+
+ def visualize(self, img, tgt, caption=None, dpi=180, savedir="vis"):
+ """
+ img: tensor(3, H, W)
+ tgt: make sure they are all on cpu.
+ must have items: 'image_id', 'boxes', 'size'
+ """
+ plt.figure(dpi=dpi)
+ plt.rcParams["font.size"] = "5"
+ ax = plt.gca()
+ img = renorm(img).permute(1, 2, 0)
+ # if os.environ.get('IPDB_SHILONG_DEBUG', None) == 'INFO':
+ # import ipdb; ipdb.set_trace()
+ ax.imshow(img)
+
+ self.addtgt(tgt)
+
+ if tgt is None:
+ image_id = 0
+ elif "image_id" not in tgt:
+ image_id = 0
+ else:
+ image_id = tgt["image_id"]
+
+ if caption is None:
+ savename = "{}/{}-{}.png".format(
+ savedir, int(image_id), str(datetime.datetime.now()).replace(" ", "-")
+ )
+ else:
+ savename = "{}/{}-{}-{}.png".format(
+ savedir, caption, int(image_id), str(datetime.datetime.now()).replace(" ", "-")
+ )
+ print("savename: {}".format(savename))
+ os.makedirs(os.path.dirname(savename), exist_ok=True)
+ plt.savefig(savename)
+ plt.close()
+
+ def addtgt(self, tgt):
+ """ """
+ if tgt is None or not "boxes" in tgt:
+ ax = plt.gca()
+
+ if "caption" in tgt:
+ ax.set_title(tgt["caption"], wrap=True)
+
+ ax.set_axis_off()
+ return
+
+ ax = plt.gca()
+ H, W = tgt["size"]
+ numbox = tgt["boxes"].shape[0]
+
+ color = []
+ polygons = []
+ boxes = []
+ for box in tgt["boxes"].cpu():
+ unnormbbox = box * torch.Tensor([W, H, W, H])
+ unnormbbox[:2] -= unnormbbox[2:] / 2
+ [bbox_x, bbox_y, bbox_w, bbox_h] = unnormbbox.tolist()
+ boxes.append([bbox_x, bbox_y, bbox_w, bbox_h])
+ poly = [
+ [bbox_x, bbox_y],
+ [bbox_x, bbox_y + bbox_h],
+ [bbox_x + bbox_w, bbox_y + bbox_h],
+ [bbox_x + bbox_w, bbox_y],
+ ]
+ np_poly = np.array(poly).reshape((4, 2))
+ polygons.append(Polygon(np_poly))
+ c = (np.random.random((1, 3)) * 0.6 + 0.4).tolist()[0]
+ color.append(c)
+
+ p = PatchCollection(polygons, facecolor=color, linewidths=0, alpha=0.1)
+ ax.add_collection(p)
+ p = PatchCollection(polygons, facecolor="none", edgecolors=color, linewidths=2)
+ ax.add_collection(p)
+
+ if "strings_positive" in tgt and len(tgt["strings_positive"]) > 0:
+ assert (
+ len(tgt["strings_positive"]) == numbox
+ ), f"{len(tgt['strings_positive'])} = {numbox}, "
+ for idx, strlist in enumerate(tgt["strings_positive"]):
+ cate_id = int(tgt["labels"][idx])
+ _string = str(cate_id) + ":" + " ".join(strlist)
+ bbox_x, bbox_y, bbox_w, bbox_h = boxes[idx]
+ # ax.text(bbox_x, bbox_y, _string, color='black', bbox={'facecolor': 'yellow', 'alpha': 1.0, 'pad': 1})
+ ax.text(
+ bbox_x,
+ bbox_y,
+ _string,
+ color="black",
+ bbox={"facecolor": color[idx], "alpha": 0.6, "pad": 1},
+ )
+
+ if "box_label" in tgt:
+ assert len(tgt["box_label"]) == numbox, f"{len(tgt['box_label'])} = {numbox}, "
+ for idx, bl in enumerate(tgt["box_label"]):
+ _string = str(bl)
+ bbox_x, bbox_y, bbox_w, bbox_h = boxes[idx]
+ # ax.text(bbox_x, bbox_y, _string, color='black', bbox={'facecolor': 'yellow', 'alpha': 1.0, 'pad': 1})
+ ax.text(
+ bbox_x,
+ bbox_y,
+ _string,
+ color="black",
+ bbox={"facecolor": color[idx], "alpha": 0.6, "pad": 1},
+ )
+
+ if "caption" in tgt:
+ ax.set_title(tgt["caption"], wrap=True)
+ # plt.figure()
+ # rainbow_text(0.0,0.0,"all unicorns poop rainbows ! ! !".split(),
+ # ['red', 'orange', 'brown', 'green', 'blue', 'purple', 'black'])
+
+ if "attn" in tgt:
+ # if os.environ.get('IPDB_SHILONG_DEBUG', None) == 'INFO':
+ # import ipdb; ipdb.set_trace()
+ if isinstance(tgt["attn"], tuple):
+ tgt["attn"] = [tgt["attn"]]
+ for item in tgt["attn"]:
+ attn_map, basergb = item
+ attn_map = (attn_map - attn_map.min()) / (attn_map.max() - attn_map.min() + 1e-3)
+ attn_map = (attn_map * 255).astype(np.uint8)
+ cm = ColorMap(basergb)
+ heatmap = cm(attn_map)
+ ax.imshow(heatmap)
+ ax.set_axis_off()
+
+ def showAnns(self, anns, draw_bbox=False):
+ """
+ Display the specified annotations.
+ :param anns (array of object): annotations to display
+ :return: None
+ """
+ if len(anns) == 0:
+ return 0
+ if "segmentation" in anns[0] or "keypoints" in anns[0]:
+ datasetType = "instances"
+ elif "caption" in anns[0]:
+ datasetType = "captions"
+ else:
+ raise Exception("datasetType not supported")
+ if datasetType == "instances":
+ ax = plt.gca()
+ ax.set_autoscale_on(False)
+ polygons = []
+ color = []
+ for ann in anns:
+ c = (np.random.random((1, 3)) * 0.6 + 0.4).tolist()[0]
+ if "segmentation" in ann:
+ if type(ann["segmentation"]) == list:
+ # polygon
+ for seg in ann["segmentation"]:
+ poly = np.array(seg).reshape((int(len(seg) / 2), 2))
+ polygons.append(Polygon(poly))
+ color.append(c)
+ else:
+ # mask
+ t = self.imgs[ann["image_id"]]
+ if type(ann["segmentation"]["counts"]) == list:
+ rle = maskUtils.frPyObjects(
+ [ann["segmentation"]], t["height"], t["width"]
+ )
+ else:
+ rle = [ann["segmentation"]]
+ m = maskUtils.decode(rle)
+ img = np.ones((m.shape[0], m.shape[1], 3))
+ if ann["iscrowd"] == 1:
+ color_mask = np.array([2.0, 166.0, 101.0]) / 255
+ if ann["iscrowd"] == 0:
+ color_mask = np.random.random((1, 3)).tolist()[0]
+ for i in range(3):
+ img[:, :, i] = color_mask[i]
+ ax.imshow(np.dstack((img, m * 0.5)))
+ if "keypoints" in ann and type(ann["keypoints"]) == list:
+ # turn skeleton into zero-based index
+ sks = np.array(self.loadCats(ann["category_id"])[0]["skeleton"]) - 1
+ kp = np.array(ann["keypoints"])
+ x = kp[0::3]
+ y = kp[1::3]
+ v = kp[2::3]
+ for sk in sks:
+ if np.all(v[sk] > 0):
+ plt.plot(x[sk], y[sk], linewidth=3, color=c)
+ plt.plot(
+ x[v > 0],
+ y[v > 0],
+ "o",
+ markersize=8,
+ markerfacecolor=c,
+ markeredgecolor="k",
+ markeredgewidth=2,
+ )
+ plt.plot(
+ x[v > 1],
+ y[v > 1],
+ "o",
+ markersize=8,
+ markerfacecolor=c,
+ markeredgecolor=c,
+ markeredgewidth=2,
+ )
+
+ if draw_bbox:
+ [bbox_x, bbox_y, bbox_w, bbox_h] = ann["bbox"]
+ poly = [
+ [bbox_x, bbox_y],
+ [bbox_x, bbox_y + bbox_h],
+ [bbox_x + bbox_w, bbox_y + bbox_h],
+ [bbox_x + bbox_w, bbox_y],
+ ]
+ np_poly = np.array(poly).reshape((4, 2))
+ polygons.append(Polygon(np_poly))
+ color.append(c)
+
+ # p = PatchCollection(polygons, facecolor=color, linewidths=0, alpha=0.4)
+ # ax.add_collection(p)
+ p = PatchCollection(polygons, facecolor="none", edgecolors=color, linewidths=2)
+ ax.add_collection(p)
+ elif datasetType == "captions":
+ for ann in anns:
+ print(ann["caption"])
diff --git a/GroundingDINO/groundingdino/util/vl_utils.py b/GroundingDINO/groundingdino/util/vl_utils.py
new file mode 100644
index 0000000000000000000000000000000000000000..c91bb02f584398f08a28e6b7719e2b99f6e28616
--- /dev/null
+++ b/GroundingDINO/groundingdino/util/vl_utils.py
@@ -0,0 +1,100 @@
+import os
+import random
+from typing import List
+
+import torch
+
+
+def create_positive_map_from_span(tokenized, token_span, max_text_len=256):
+ """construct a map such that positive_map[i,j] = True iff box i is associated to token j
+ Input:
+ - tokenized:
+ - input_ids: Tensor[1, ntokens]
+ - attention_mask: Tensor[1, ntokens]
+ - token_span: list with length num_boxes.
+ - each item: [start_idx, end_idx]
+ """
+ positive_map = torch.zeros((len(token_span), max_text_len), dtype=torch.float)
+ for j, tok_list in enumerate(token_span):
+ for (beg, end) in tok_list:
+ beg_pos = tokenized.char_to_token(beg)
+ end_pos = tokenized.char_to_token(end - 1)
+ if beg_pos is None:
+ try:
+ beg_pos = tokenized.char_to_token(beg + 1)
+ if beg_pos is None:
+ beg_pos = tokenized.char_to_token(beg + 2)
+ except:
+ beg_pos = None
+ if end_pos is None:
+ try:
+ end_pos = tokenized.char_to_token(end - 2)
+ if end_pos is None:
+ end_pos = tokenized.char_to_token(end - 3)
+ except:
+ end_pos = None
+ if beg_pos is None or end_pos is None:
+ continue
+
+ assert beg_pos is not None and end_pos is not None
+ if os.environ.get("SHILONG_DEBUG_ONLY_ONE_POS", None) == "TRUE":
+ positive_map[j, beg_pos] = 1
+ break
+ else:
+ positive_map[j, beg_pos : end_pos + 1].fill_(1)
+
+ return positive_map / (positive_map.sum(-1)[:, None] + 1e-6)
+
+
+def build_captions_and_token_span(cat_list, force_lowercase):
+ """
+ Return:
+ captions: str
+ cat2tokenspan: dict
+ {
+ 'dog': [[0, 2]],
+ ...
+ }
+ """
+
+ cat2tokenspan = {}
+ captions = ""
+ for catname in cat_list:
+ class_name = catname
+ if force_lowercase:
+ class_name = class_name.lower()
+ if "/" in class_name:
+ class_name_list: List = class_name.strip().split("/")
+ class_name_list.append(class_name)
+ class_name: str = random.choice(class_name_list)
+
+ tokens_positive_i = []
+ subnamelist = [i.strip() for i in class_name.strip().split(" ")]
+ for subname in subnamelist:
+ if len(subname) == 0:
+ continue
+ if len(captions) > 0:
+ captions = captions + " "
+ strat_idx = len(captions)
+ end_idx = strat_idx + len(subname)
+ tokens_positive_i.append([strat_idx, end_idx])
+ captions = captions + subname
+
+ if len(tokens_positive_i) > 0:
+ captions = captions + " ."
+ cat2tokenspan[class_name] = tokens_positive_i
+
+ return captions, cat2tokenspan
+
+
+def build_id2posspan_and_caption(category_dict: dict):
+ """Build id2pos_span and caption from category_dict
+
+ Args:
+ category_dict (dict): category_dict
+ """
+ cat_list = [item["name"].lower() for item in category_dict]
+ id2catname = {item["id"]: item["name"].lower() for item in category_dict}
+ caption, cat2posspan = build_captions_and_token_span(cat_list, force_lowercase=True)
+ id2posspan = {catid: cat2posspan[catname] for catid, catname in id2catname.items()}
+ return id2posspan, caption
diff --git a/GroundingDINO/groundingdino/version.py b/GroundingDINO/groundingdino/version.py
new file mode 100644
index 0000000000000000000000000000000000000000..b794fd409a5e3b3b65ad76a43d6a01a318877640
--- /dev/null
+++ b/GroundingDINO/groundingdino/version.py
@@ -0,0 +1 @@
+__version__ = '0.1.0'
diff --git a/GroundingDINO/requirements.txt b/GroundingDINO/requirements.txt
new file mode 100644
index 0000000000000000000000000000000000000000..9282de3d8e3655f2e78238a276ff6d367c37d75b
--- /dev/null
+++ b/GroundingDINO/requirements.txt
@@ -0,0 +1,10 @@
+torch
+torchvision
+transformers
+addict
+yapf
+timm
+numpy
+opencv-python
+supervision
+pycocotools
diff --git a/GroundingDINO/setup.py b/GroundingDINO/setup.py
new file mode 100644
index 0000000000000000000000000000000000000000..275b6fc323713cda8074b2b538a427c46f1c74db
--- /dev/null
+++ b/GroundingDINO/setup.py
@@ -0,0 +1,220 @@
+# coding=utf-8
+# Copyright 2022 The IDEA Authors. All rights reserved.
+#
+# Licensed under the Apache License, Version 2.0 (the "License");
+# you may not use this file except in compliance with the License.
+# You may obtain a copy of the License at
+#
+# http://www.apache.org/licenses/LICENSE-2.0
+#
+# Unless required by applicable law or agreed to in writing, software
+# distributed under the License is distributed on an "AS IS" BASIS,
+# WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied.
+# See the License for the specific language governing permissions and
+# limitations under the License.
+# ------------------------------------------------------------------------------------------------
+# Modified from
+# https://github.com/fundamentalvision/Deformable-DETR/blob/main/models/ops/setup.py
+# https://github.com/facebookresearch/detectron2/blob/main/setup.py
+# https://github.com/open-mmlab/mmdetection/blob/master/setup.py
+# https://github.com/Oneflow-Inc/libai/blob/main/setup.py
+# ------------------------------------------------------------------------------------------------
+
+import glob
+import os
+import subprocess
+
+import subprocess
+import sys
+
+def install_torch():
+ try:
+ import torch
+ except ImportError:
+ subprocess.check_call([sys.executable, "-m", "pip", "install", "torch"])
+
+# Call the function to ensure torch is installed
+install_torch()
+
+import torch
+from setuptools import find_packages, setup
+from torch.utils.cpp_extension import CUDA_HOME, CppExtension, CUDAExtension
+
+# groundingdino version info
+version = "0.1.0"
+package_name = "groundingdino"
+cwd = os.path.dirname(os.path.abspath(__file__))
+
+
+sha = "Unknown"
+try:
+ sha = subprocess.check_output(["git", "rev-parse", "HEAD"], cwd=cwd).decode("ascii").strip()
+except Exception:
+ pass
+
+
+def write_version_file():
+ version_path = os.path.join(cwd, "groundingdino", "version.py")
+ with open(version_path, "w") as f:
+ f.write(f"__version__ = '{version}'\n")
+ # f.write(f"git_version = {repr(sha)}\n")
+
+
+requirements = ["torch", "torchvision"]
+
+torch_ver = [int(x) for x in torch.__version__.split(".")[:2]]
+
+
+def get_extensions():
+ this_dir = os.path.dirname(os.path.abspath(__file__))
+ extensions_dir = os.path.join(this_dir, "groundingdino", "models", "GroundingDINO", "csrc")
+
+ main_source = os.path.join(extensions_dir, "vision.cpp")
+ sources = glob.glob(os.path.join(extensions_dir, "**", "*.cpp"))
+ source_cuda = glob.glob(os.path.join(extensions_dir, "**", "*.cu")) + glob.glob(
+ os.path.join(extensions_dir, "*.cu")
+ )
+
+ sources = [main_source] + sources
+
+ extension = CppExtension
+
+ extra_compile_args = {"cxx": []}
+ define_macros = []
+
+ if CUDA_HOME is not None and (torch.cuda.is_available() or "TORCH_CUDA_ARCH_LIST" in os.environ):
+ print("Compiling with CUDA")
+ extension = CUDAExtension
+ sources += source_cuda
+ define_macros += [("WITH_CUDA", None)]
+ extra_compile_args["nvcc"] = [
+ "-DCUDA_HAS_FP16=1",
+ "-D__CUDA_NO_HALF_OPERATORS__",
+ "-D__CUDA_NO_HALF_CONVERSIONS__",
+ "-D__CUDA_NO_HALF2_OPERATORS__",
+ ]
+ else:
+ print("Compiling without CUDA")
+ define_macros += [("WITH_HIP", None)]
+ extra_compile_args["nvcc"] = []
+ return None
+
+ sources = [os.path.join(extensions_dir, s) for s in sources]
+ include_dirs = [extensions_dir]
+
+ ext_modules = [
+ extension(
+ "groundingdino._C",
+ sources,
+ include_dirs=include_dirs,
+ define_macros=define_macros,
+ extra_compile_args=extra_compile_args,
+ )
+ ]
+
+ return ext_modules
+
+
+def parse_requirements(fname="requirements.txt", with_version=True):
+ """Parse the package dependencies listed in a requirements file but strips
+ specific versioning information.
+
+ Args:
+ fname (str): path to requirements file
+ with_version (bool, default=False): if True include version specs
+
+ Returns:
+ List[str]: list of requirements items
+
+ CommandLine:
+ python -c "import setup; print(setup.parse_requirements())"
+ """
+ import re
+ import sys
+ from os.path import exists
+
+ require_fpath = fname
+
+ def parse_line(line):
+ """Parse information from a line in a requirements text file."""
+ if line.startswith("-r "):
+ # Allow specifying requirements in other files
+ target = line.split(" ")[1]
+ for info in parse_require_file(target):
+ yield info
+ else:
+ info = {"line": line}
+ if line.startswith("-e "):
+ info["package"] = line.split("#egg=")[1]
+ elif "@git+" in line:
+ info["package"] = line
+ else:
+ # Remove versioning from the package
+ pat = "(" + "|".join([">=", "==", ">"]) + ")"
+ parts = re.split(pat, line, maxsplit=1)
+ parts = [p.strip() for p in parts]
+
+ info["package"] = parts[0]
+ if len(parts) > 1:
+ op, rest = parts[1:]
+ if ";" in rest:
+ # Handle platform specific dependencies
+ # http://setuptools.readthedocs.io/en/latest/setuptools.html#declaring-platform-specific-dependencies
+ version, platform_deps = map(str.strip, rest.split(";"))
+ info["platform_deps"] = platform_deps
+ else:
+ version = rest # NOQA
+ info["version"] = (op, version)
+ yield info
+
+ def parse_require_file(fpath):
+ with open(fpath, "r") as f:
+ for line in f.readlines():
+ line = line.strip()
+ if line and not line.startswith("#"):
+ for info in parse_line(line):
+ yield info
+
+ def gen_packages_items():
+ if exists(require_fpath):
+ for info in parse_require_file(require_fpath):
+ parts = [info["package"]]
+ if with_version and "version" in info:
+ parts.extend(info["version"])
+ if not sys.version.startswith("3.4"):
+ # apparently package_deps are broken in 3.4
+ platform_deps = info.get("platform_deps")
+ if platform_deps is not None:
+ parts.append(";" + platform_deps)
+ item = "".join(parts)
+ yield item
+
+ packages = list(gen_packages_items())
+ return packages
+
+
+if __name__ == "__main__":
+ print(f"Building wheel {package_name}-{version}")
+
+ with open("LICENSE", "r", encoding="utf-8") as f:
+ license = f.read()
+
+ write_version_file()
+
+ setup(
+ name="groundingdino",
+ version="0.1.0",
+ author="International Digital Economy Academy, Shilong Liu",
+ url="https://github.com/IDEA-Research/GroundingDINO",
+ description="open-set object detector",
+ license=license,
+ install_requires=parse_requirements("requirements.txt"),
+ packages=find_packages(
+ exclude=(
+ "configs",
+ "tests",
+ )
+ ),
+ ext_modules=get_extensions(),
+ cmdclass={"build_ext": torch.utils.cpp_extension.BuildExtension},
+ )
diff --git a/GroundingDINO/test.ipynb b/GroundingDINO/test.ipynb
new file mode 100644
index 0000000000000000000000000000000000000000..22dc35f5e7bb52a456b7cb0d9618011a15b88621
--- /dev/null
+++ b/GroundingDINO/test.ipynb
@@ -0,0 +1,333 @@
+{
+ "cells": [
+ {
+ "cell_type": "code",
+ "execution_count": 1,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "from matplotlib import pyplot as plt\n",
+ "import torch"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 8,
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "final text_encoder_type: bert-base-uncased\n"
+ ]
+ },
+ {
+ "name": "stderr",
+ "output_type": "stream",
+ "text": [
+ "SupervisionWarnings: BoxAnnotator is deprecated: `BoxAnnotator` is deprecated and will be removed in `supervision-0.22.0`. Use `BoundingBoxAnnotator` and `LabelAnnotator` instead\n"
+ ]
+ },
+ {
+ "data": {
+ "text/plain": [
+ "True"
+ ]
+ },
+ "execution_count": 8,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "from groundingdino.util.inference import load_model, load_image, predict, annotate\n",
+ "import cv2\n",
+ "\n",
+ "model = load_model(\"groundingdino/config/GroundingDINO_SwinT_OGC.py\", \"weights/groundingdino_swint_ogc.pth\")\n",
+ "IMAGE_PATH = \"0000034.jpg\"\n",
+ "TEXT_PROMPT = \"ground\"\n",
+ "BOX_TRESHOLD = 0.35\n",
+ "TEXT_TRESHOLD = 0.25\n",
+ "\n",
+ "image_source, image = load_image(IMAGE_PATH)\n",
+ "\n",
+ "boxes, logits, phrases = predict(\n",
+ " model=model,\n",
+ " image=image,\n",
+ " caption=TEXT_PROMPT,\n",
+ " box_threshold=BOX_TRESHOLD,\n",
+ " text_threshold=TEXT_TRESHOLD,\n",
+ " device='cuda'\n",
+ ")\n",
+ "\n",
+ "annotated_frame = annotate(image_source=image_source, boxes=boxes, logits=logits, phrases=phrases)\n",
+ "cv2.imwrite(\"annotated_image.jpg\", annotated_frame)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 4,
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/plain": [
+ ""
+ ]
+ },
+ "execution_count": 4,
+ "metadata": {},
+ "output_type": "execute_result"
+ },
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "plt.imshow(annotated_frame)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 3,
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/plain": [
+ "tensor([[0.4999, 0.7108, 0.9972, 0.5753]])"
+ ]
+ },
+ "execution_count": 3,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "boxes"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 4,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "def plot_results(pil_img, scores, labels, boxes, text):\n",
+ " # colors for visualization\n",
+ " COLORS = [[0.000, 0.447, 0.741], [0.850, 0.325, 0.098], [0.929, 0.694, 0.125],\n",
+ " [0.494, 0.184, 0.556], [0.466, 0.674, 0.188], [0.301, 0.745, 0.933]]\n",
+ " plt.figure(figsize=(16,10))\n",
+ " plt.imshow(pil_img)\n",
+ " ax = plt.gca()\n",
+ " colors = COLORS * 100\n",
+ " for score, label, (xmin, ymin, xmax, ymax), c in zip(scores, labels, boxes, colors):\n",
+ " ax.add_patch(plt.Rectangle((xmin, ymin), xmax - xmin, ymax - ymin,\n",
+ " fill=False, color=c, linewidth=3))\n",
+ " label = f'{text}: {score:0.2f}'\n",
+ " ax.text(xmin, ymin, label, fontsize=15,\n",
+ " bbox=dict(facecolor='yellow', alpha=0.5))\n",
+ " plt.axis('off')\n",
+ " plt.show()"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 5,
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stderr",
+ "output_type": "stream",
+ "text": [
+ "Could not load the custom kernel for multi-scale deformable attention: [Errno 2] No such file or directory: 'C:\\\\Users\\\\Andre\\\\miniconda3\\\\Lib\\\\site-packages\\\\transformers\\\\kernels\\\\grounding_dino\\\\vision.cpp'\n",
+ "Could not load the custom kernel for multi-scale deformable attention: [Errno 2] No such file or directory: 'C:\\\\Users\\\\Andre\\\\miniconda3\\\\Lib\\\\site-packages\\\\transformers\\\\kernels\\\\grounding_dino\\\\vision.cpp'\n",
+ "Could not load the custom kernel for multi-scale deformable attention: [Errno 2] No such file or directory: 'C:\\\\Users\\\\Andre\\\\miniconda3\\\\Lib\\\\site-packages\\\\transformers\\\\kernels\\\\grounding_dino\\\\vision.cpp'\n",
+ "Could not load the custom kernel for multi-scale deformable attention: [Errno 2] No such file or directory: 'C:\\\\Users\\\\Andre\\\\miniconda3\\\\Lib\\\\site-packages\\\\transformers\\\\kernels\\\\grounding_dino\\\\vision.cpp'\n",
+ "Could not load the custom kernel for multi-scale deformable attention: [Errno 2] No such file or directory: 'C:\\\\Users\\\\Andre\\\\miniconda3\\\\Lib\\\\site-packages\\\\transformers\\\\kernels\\\\grounding_dino\\\\vision.cpp'\n",
+ "Could not load the custom kernel for multi-scale deformable attention: [Errno 2] No such file or directory: 'C:\\\\Users\\\\Andre\\\\miniconda3\\\\Lib\\\\site-packages\\\\transformers\\\\kernels\\\\grounding_dino\\\\vision.cpp'\n",
+ "Could not load the custom kernel for multi-scale deformable attention: [Errno 2] No such file or directory: 'C:\\\\Users\\\\Andre\\\\miniconda3\\\\Lib\\\\site-packages\\\\transformers\\\\kernels\\\\grounding_dino\\\\vision.cpp'\n",
+ "Could not load the custom kernel for multi-scale deformable attention: [Errno 2] No such file or directory: 'C:\\\\Users\\\\Andre\\\\miniconda3\\\\Lib\\\\site-packages\\\\transformers\\\\kernels\\\\grounding_dino\\\\vision.cpp'\n",
+ "Could not load the custom kernel for multi-scale deformable attention: [Errno 2] No such file or directory: 'C:\\\\Users\\\\Andre\\\\miniconda3\\\\Lib\\\\site-packages\\\\transformers\\\\kernels\\\\grounding_dino\\\\vision.cpp'\n",
+ "Could not load the custom kernel for multi-scale deformable attention: [Errno 2] No such file or directory: 'C:\\\\Users\\\\Andre\\\\miniconda3\\\\Lib\\\\site-packages\\\\transformers\\\\kernels\\\\grounding_dino\\\\vision.cpp'\n",
+ "Could not load the custom kernel for multi-scale deformable attention: [Errno 2] No such file or directory: 'C:\\\\Users\\\\Andre\\\\miniconda3\\\\Lib\\\\site-packages\\\\transformers\\\\kernels\\\\grounding_dino\\\\vision.cpp'\n",
+ "Could not load the custom kernel for multi-scale deformable attention: [Errno 2] No such file or directory: 'C:\\\\Users\\\\Andre\\\\miniconda3\\\\Lib\\\\site-packages\\\\transformers\\\\kernels\\\\grounding_dino\\\\vision.cpp'\n"
+ ]
+ }
+ ],
+ "source": [
+ "from transformers import GroundingDinoProcessor\n",
+ "from transformers import GroundingDinoForObjectDetection\n",
+ "from PIL import Image\n",
+ "\n",
+ "processor = GroundingDinoProcessor.from_pretrained(\"IDEA-Research/grounding-dino-tiny\")\n",
+ "model = GroundingDinoForObjectDetection.from_pretrained(\"IDEA-Research/grounding-dino-tiny\")\n",
+ "\n",
+ "text = \"ground\"\n",
+ "\n",
+ "image = Image.open(IMAGE_PATH)\n",
+ "\n",
+ "def preprocess_caption(caption: str) -> str:\n",
+ " result = caption.lower().strip()\n",
+ " if result.endswith(\".\"):\n",
+ " return result\n",
+ " return result + \".\"\n",
+ "\n",
+ "inputs = processor(images=image, text=preprocess_caption(TEXT_PROMPT), return_tensors=\"pt\")"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 6,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "with torch.no_grad():\n",
+ " outputs = model(**inputs)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 8,
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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4HukfRgtrFECvcVtI3UZ6PhIR6ro+q63XAxysDdDAdAfyL0bBzSW4eoTG86s7CF4XjrySChAUNHQRLmqgKAm6KrHpOmzbS+yPB+9mTYSyqgClYMIqO4EWeWM0ic8QTktGXu6ZvBq/UKeF/E8J1jV5r0vj+0UqT2sN7cfUcQl1Xko/UVZGkx44p+XXtSPna+NvWY9cHc+nPHiUE6ynxuFTae4dZt+N5tPl+uglaQx4jV3ZbaLo8lg/BaDNCZA5JN3/BligOEx5TVS8IYCGUX/SuF1Z8QzIRniLefA2IiDAYJ5DfMPslXNpznDLzVOVaY9YkxP8YO4+KyBMaZ8fj0dYa/Hw8BBXdmSd+76HDcqXVHSU8l4EeQV87MYK+K0VctWIY2F4pcB7XVxdXWGz2eC7775DVVXo+x4PDw/oj21cyTocDtjv97DW4uPHjyNllFe3pNLKK1ss/HnPtArbP5pNjbIsghcDwB6+zhJIh/34uoyxLozxho1zFtaGlW5CMO4txkvNFOqjoEgHb45hq4BS8Pt22VMjxJog5cBxJ7yXhw4eIwpV1aAoNEgTLAaAwGGImaEjAOU7w1qL48HHDtBaQ4ctOHKPOStf7GlTBMNtADH8+7Ortldr5ComxwJRKAod57iUO9YOW5bScSPdiyVPsdaN0mUpKk95PhMG4uhGLOcsnst1yVThBA9f4odfjARgxf2dMy6JCK7v+W0jR12UcQI0G91aqfss6jbIwVXivstfj4Z4oaF0+AvgBoiC99Sg23F6/mRjV7p8y4qk8ntcY/b7m75jqqNI0Gm2DSZ95o0uzidnYC/J5HMojSshZQh7M8hV/JztMK7jkFc6BmWbPlaHS8f0Gp2QDURgDHKM6zeMk7S8XH6z4FTmu5cT5Si+RNv62C/WWg8+EKBLD0BUdY2qqmK8JpaNbd/5WIwcK8l5z9S6qlFojbqqoqeGXOCQ7yS3okTdRPS5nBfnbn14DJ3iqXP9Oge8MCjp5VkBa7vRGOblrglfVBQ823ygJ4LyAEeQcdaw7hPAZPS+/WngRelWTVlP9gBJx8j0/SiWIQEO1q3kH+dVVdVZ82k1wJEq5y607KioaPFHJ2h/XQGwFJ4PnyEgKCnloywpQEFBlRq6LqH7CrqtYIKyogsNqIyyT4hKGDDUiUKR42oPXJ1o+tu5NO2QbmjU4bobN8npNnRuJv9c3dK6n8w9cy11Q5fMd+qaljM0JGOf5D6jBFgnza3pM0sG/WlhJvthHa2Th4P6QZRnKOeCNVnKKAA5peAx6PlLpWf9mvs010enFJsXIRp4TIp6D3VatxUjx5Bz38cUWyQCrsSggxu8KZz4fqISSe7hfwe4bMA+NkARBJF8bkgCNy37XJVrTd/GPkjlgng+p8RGMGihjJg33IR/yNV/DrYGYBxgLwTr4+BVImdRr9QwxUThNSJAGIMQ/t5Qx5ubG7x79w6/+93vUNc1+r7H/f097j/fxqBmDMRwoDN24z0ej7G95MoiK2NchjSuiQiX3QXqugKRg9KF3xZSKBT6ONqKQoTgZUnxuyIdtqIQlCpAxHJU+e/w86goKQIcMgYHKRcBjkIrr7QgAB9UDGIfHgDRhUZdtcErk2Bcj4H3DoBOUeiR4uP7w8AYG71TlNIoCgP2UvF9aGNfQrM3hgcZFHFMkMA7iGU/8w0GLgBAhfgJPC5t4CfDu3P/sHJIQb2RQ5mNihFQcYLGvFaCGjLPx9NY15nSGuPnlyLmqcC47VMDk9MOnXH6HXKybE4+r7kGYAh+P5IpQpMJl0lez+hWimPmxD32Yf6LwxAp/s+xcoa8otFiB2OFhdaSPJgDoE+109zCgZTRsktOtfljKDXOc/WQv+V2Cclvc2BHmueSIZrmcYrm9GG+ttQn0hshB24pBaQBj5e2oKfX5oAXJgaLotwN8tI5HyOElIKCi55ILBPb1gfp3u/36EwPE+qklIKiAIw3FcqiiACH9+grJ9tZ+X1k0FF+h2inCDDay3M12tL27JTBD6WdJHl9bP9gS3kRMjCKYe7GZLB2WCCJBdAwXiIPsYANco95hFKAcwpwXg/w8bcA5yjEJ7PebJ+JtSHfgXWYpTSxfvGaX3yQi01Rl46yc3oIwCk6D+CQv2m4GOsRPtnVhZmrc4AqChBPTCKQU14RUQRoBXIurp0raJSVQrEpvTuTtTDOAx027Ckaww3+WzQIvOYW2P6wV5grSCNjQbxIZuUTEel0k+vn0ymG/VzlzD2/ft/902iqaKx6akGgTUGRlYpiBkxZSL0y3a+b1hqTc8/OXX/sSsVTKRX2c8HEnpscPB9kYEPKHL5uaRhVltbP5sjL2INjJhVzwtGWvYSNpL8fw1LOUTbT4k6mX2lMsdIpAQZgur2hKLz76na7jQG1rLVwdogyLwN8xTKdgzES+EUChgDG+K2UPkgXRY8QpfyK1Ha7xV//9V/jr/7qr/Cv//W/xmaziVtUiuAuLpWQdIWMgY7D4YCPHz/GVa3j8Yi7uzvs93t/asTdXTyJoOs6fP/9DzgcDvAn+rCRb2GMi9/5OhHhN7/5bdhmAhRFGdx7CzTNFlVVhuBfdYg7QQAUioK3ohTQmrfCaGhNKEtC2O0TjGcCKQ2tiyg/rQW6zqBte+x3x9CpDtDek2YMGA1jQnqxXFxcYLvdhjY0sFas8om0rMzZogyGoxP34UEdzXENNBQ5GGvQHntR3qAYcjreyqOUgnUc/Z49Ynwke5azwxYXNtamsWlmaaT8SjkuNZ5/3jQy3Nx4dd45D2ZprQHH21Sm3ghpfsZNZcfSgswcjZ8XfZk8NgY6XPRmAAIQiYFH8JY2GWfGJ/AZO/7huJwh5gfHe3LO73bUY7VwAEsigLb4eqvePQcWSXCDgb+cQJqT3+folenqr6xPrj/ln9y+MV+P9F3y9X8sULPmOU7Dcip17Zf6kEyj9XzbAo8DZTgPKV/5j2VlWZZQWqEP/Pru9hY/f/gwObmFgocex9eqyhJVUeLm6gZFmNPAIPtZxjPx+6fX5vrSMY94MZ1x2HI2Sy7+hzGoTeMJ6UIcLPAMdzgc9mjbQwCKDkOpwfRlr4uyLKOMVqqAVmXQXUpoHbwwqYD35AQAi95Q0BtCnhmwL1ZtQe+ezn1+z/k+8WNCxpQxZ43J1QCHjZwvUx2BEHNaRkJVWJFxZAd0mQjkbETLqFRwFjC9QW+Cu6qHkuCUgoKCC4Fm4ByU1nElb9hPyFlTbDMGU9y0qtnfp1DjybM4X5EfM5ET+T/jZEvzmst7Ll3qqg1MB/MpBrmE6KXCaLFeL8GEQpZKzU/Op/aHyyylzyH0L0mp4D01FggheCXW99FLvQNhWl8puKRgzUUKT+uVjs+zDHny4ENaH+umbq5RycJ0jmTzxnlKJtclFDJm0k/ESc/uS5oX5XPjXQo0eX06poYVKhlAbYiH4OIK0uFwQFEUAwBie5RlH4+XG7a9DHXSfnkrGAMZxdUCSvkyGIhwzqFpNiMwhb02POjgFdBKe3ErV5jSFSUGasqyxJ/92Z/F9+Z7/Cxvs5F19OkM+p6VviOORz5Kr0XXMRjQ4/5+F4O9HY8tuq4NR24ecH9/H8pzAUCwYduMA8CxNzjgmIzv4SXixcVlMMaGrSgeQKnDdxXAkxAnpClRFl6hhfOeJ75tdABVdDj2tEDXGXz4+ROsM2EhxcE6E70xInhB3hV373h7rIOziMfm+TQYFmTgPTfqqsHgEUrDs46gtXe/LnSBsiq8N4k1MMYHPpNAjOclNBrPS3NgGVTGMEZlOqkwzj49m+uIv6yVbanxOlTlqYsxK4l4CxEl496O+MFU72Dzf6Gd43/r5H2qE+X0GL/SysbTUA7nzFUjjE0gLtrCr6iSHp8yoQrhIi5wjiX+OrSHqAwRvAu1jabGAASMWia+T6rnLf1Or01ksXVZ78Rcvuk75Z6Zu5aeYiT7l8cMp5fjR/Ztym8pAEun6Fl0xwUARb6DHP/yj4EH/5w/PSNn8LP89O93us3n6sogC8tkPs7ZH/UOtCF+wyF4bDB4V5YlNpsNyrpCEWJSaa29RyKFrRFhTknvEPneDAJyu0idUC5YSEBFKYXB9//LkeRHlLE9nEPkd5Nng63rHIWtQH57z253P3juuDH4z9tcvTenDosUDHSEBQulAVKxbs2mCnbR1MsnnSdykWL6LtM55BiBxXTO59KfGwh2vQfHnFGDQXRIdxmJHBOv7HCTkUivQlAvcl6ZsPGo4whQAPDeHwB4BcrnT6Cwxz1mGQEOiunWGvNz12bv03keEUuMbg5YeCxjXAMsrHn2cZRus3l8XSZ5+A59Yv1yJJG7cf2fQ0CFEl6U1tYxB2wsjUsnPAXWjOGXBWiW50nOKGWaU/6W+MCg7M2BOmqkuMrP+J286joCN0CT8UAh7SSTINCnhU8e9sp0YniMfmdAtuem0XuIesT7mXtz/TZRiGmI/j643I6DdbGrZtu2CRhiRkrRENAS0SCmqNz5YFtp7A9SY48LqVzJaOBSqWSyHjWZBdyksqWUQl3Xq+cUB4+z1vo4IcHwbls+Rq9D1/WxDT5/vg1AT4f97oC2PaLrO7RHf81Y7yFhTB+20XSw1kQXd+tMBIGsNf7YV2fhXA9r7+M2Dw54qhShKCpoTQHYqIIXCEFX4cQXXaCqahRlMORUibIK4EZRoax0OKbXgWiI76E0QYctMv57GAvKwe9+cXCwgAtbbgig0Wo+RYDD2YH3e88LH7vFWedPqGGAoysA5z0HrO2hEgM0NXTnxveYzyx28WicPDePzfHBp8m8l+EzIz0PUyVYyjYPWAyrs0QDB34Oec6UylPZlhP+SxRPueL3GbHxEa/ma4gG4xhAk+V6KS0yGgE27Iqegj9eNgEhMvZQmfB9MECWQQ3ZFlPga/x93FfTGAHpcznDR9JcW6f3uQ1zYIEEp+beK617zgsiJ9u4/o/ReXN1zVGuDVOwBmAgZHyUq3yvU2Wt4Tsj0ID45I4O+/3eA/MAejvEx5AnntR1je12i6KqfIwl5qXwJqIxJg5RjrMEonAUOvN9FX87eNtR8gLAj2Yr35mm+thzU37cSrgzAxIvDBme3xwQwvfhoNt4zzYTT68B/PHwhS5QFL3XXaFApKEVByMPf7zrgQiXZhM8E1l2UtB3wummpGLQcbYXhqpT8g4u5gPwKVdyjKYccdja6Zz34DhH9D3qFBWZv4nVceP3IIILYEMM2xjAiYA/eA8N59M5Ivg9QDqGcSVeTYMDuxeSU35PIyv9pKLyH5uIBkU1rS9EmvT3WlQ4ps/eOY8eA7I8R3mpMrD2ublro/tuOG5ttREtFZOkblNQiVYrT6uVwXQenshT1n0t8SqjzGdOoD+GzlV6lxSxUZ4JWCWF/VOBuMeSYxSVxmXnjOW0zpJk/XNgRk45Gcwi8noh0nEmnuH8FcXjU0d5JGN7uJ8qmzPtOwJEMumSIZEN5fHcxLyZqzCjOC0pWHLeyz6d8IPkWedcjGVxOBxQlqXw4DBR+I+3iYR4HaBkpW/KO1KlkYENH0zUxFUSPhFllN7YSV3lO8go+Ol7y2dyQRV5aPn9yh7s0LrEZlODzR84ns8Of/O7vw2rOwZ9Z+FgwlhRGMV1cR7o6NoeR3aBPXY4HHdo2z5sn9njcGjRtR3a7oCffvwZh8MBXd/i/s7HGmm7I46HDr3pYEyPrg0BTp3BsT8G4KNAXTeo6xJlWYXvVWjPCkWhcHPzBjc3b1CWGlXVhK1IDep6E7bVFKAiGIUO6Fsf38ODLSoqS/znp6hX8qyx+Pz5brQtxzkP6vAxtnJbji6G+B1VVaAMR9rLFaxUnp2mE+lc9uuz0ymwYx70HXjgeol6br3GMsfLguk8AQAXAUY36J2jvGTm05X+XNo1YPokf8HL2ViLl92QSBpc8mHmM1r7QL0MTLiYNJwGxeIg6NdeSnlgT2kN0spD626ARGKb0iDv/ZY2E7tRLnCkbXAOTXhaol/MyYbHlifzkkdwSx7K33nurgUjcvJqCRQ4p+6pXnIqvxTE4PupHOX7zvVxTJ1611P1HveVN0J5a6LWOhrYnz598qeEhXFY1zUutltsQiwNCXRQGONxIcMYWGNx7I5RTjOAIgNess4VdTIg2JYORrSbCzaKxfhEu5dy4Mi2oeOFw3DPnea74/w8oAG45IQz3x5KEYyFD7Aexnjf97DGou+Nt71d0B0csdk9qfN2WwcwAyMQn09+K4oCdV3HsXTcH0d6T05nYip0OVkYYiBy+d3X0eOPic0VHP5YUMjj/Iw1YQUrbAMIRqqDBdkeAMGqEF0XflAq8LFWFqZzfj+7cz7QknNwNERczRnE80L4nw/NDxL5PS+0lhjfEnDBzEUqd2n6VGilyn7uu38W8CxpnQK1uv+d3xY1xmnyguXRtKAkfumxesrVKxVaUfmJ18Ygxzlg2ZOI1guBJaVjLv3atMznUs+MtI1yBvnaukzKnFFozlb+hEz9Wkj2VU4g8ni11sLYIco2u8CyAOdz0tnVlZ/1acZbYfh79AAJ206Y2BNEtmvfmxiDQx7xqpQGn+JyPB5Hwd0A3zelGgR5ClhIJZw9VNq2Xd12fMSrikE6h326oaDgYQG4oPRIvksIgUZDHYd2AuqqwKbZouua4NXhDR8lVmxMPwR5zZOPb9J1Hdquxe5hh+PxiN506GyPvm9hjPcU6fsubovxQWN7dJ33JPnw4SN+//vvw1acAazicSOP0FVKYVs30WW5aZp43K0HTLxbNB/nW5YFNpvhyF5/3KCObWmM367j39N7hfDe5KapURsbATUen9PTFeZ68RwA5MuCyWtoGNMvzVwG12lJOSCQfMUGAfaIeq1ZoFlLXLq06cff3ejdYnmMzGgFsF5N8m0ICE7Q5MaAQGowcEwSa1iHmqeX1kmcc8NusC9EqUyRf1IecBtK4wsYADCf1szmz2m+FMl68eecTuacl2u8fVMCBCmd/w4OXedX2VmOsTdBURRomgbb7RZXN9d4//4bgAh9P/Ymads2Lo7L/lJFgboofJwaMd85rpa0NZaAynEfDts/+Rj1l6BUD5wDwlI7dglsG3iedzPgwNss55TyXqkMcAAIfe7ltR/zXs+xBsFTEXBOlhc8NJ2B7fp4Wp3cnic9y7TWuLq6Gl1n4EMe/8p/LdrYz7wwozTid+8gzd4kDoUucc4q3dMADporiwQDDltLiLEqYQ4Q34UfsGPQeuzyrRACMAnmHhAvuQ9+DYOR48V/p/hdPkIJeh0/4s/H7X0d/RqVl27tmH8292rjiSCFeoqGT981W1OXb9fc77l6LuW72phMQIChbBfHmKhZ4vK5TiX8MqJoWhNpnD4VSV9di4V+PVXWqTq8tFBngaSUglUMmA5o/rl79HL551aP5HspIh8cGfDdaadAGCtKss5zoEVOEWEBsbT6I1dk5iituxNf5oCZ3O+zlHt3Hl9cCyQOqxanPTmA4d2XAFROR0E+DQpvfv+nNRbG2NG8ldtfcqsPa+ZECghzvdL7ab3501qCFKCOBWRCKajMVWPjNI2Bwvf9+FXwW6AHoykGcyuGQHbpigx/Z2WUPWy6zm+FccoF8MCEuCADcMGn4sjgq4fDYQR68Ck0g+Il5ir8kXh+3zkCQGFxOAzgkXwf3qPslcUSTdPE9+/7PniTFCgKjYuLDeqmQl1XceXMbxNyAESMsaisSoOI+zMPfFAwaodxwU+J8YBhC+6orUdGshxH80Z+bi7Fcmb4Vi6P4blsMcO7xfrIt0rLmF5TRHEFdxQgGFNjHsRborldlrfhjLYQLsjH1Ig8xRujjophXg7AxlhfGQBHoe8gbOXSerRPfwBABiVHhbHC+p0N+2EcSX6I6YDDoJsPfRs8lDLtkupkkzphqmekvEUple3kNXw9vT9HNiPPZT5pvAkJfsuAnVO+uSwfc0DDXNq5d5Ftm/s+J9OW2kPKUI5DlcYgkXpHLnCnfK+J4Y5xG0kPkbZtUVUVNptNXBjw/ZPTc/yAHulf0RZL9BnCcDLY4NYb8rNxbkgPagcfK43HPPOLUculzUjpj/VaziS+R471iSx5uwdI3HChbSeepT4IKDAG+El5viHHr99K4p9V1stE5wDnd1zCgxtSXgDG9HDOwLpiAgqm5Jw/RUUCgnIOpQAHL8b4uoctp3zsPFGImaVDMzgURRW/r6HVAIeiMSLGLq+Caw8UhLMNaShR9kdJiYB4LLcTHThkbZ31nQUFp8KQZMbLx71xXoFi4xNG21WGcqffWTCk6XJp1wAEU8o9kJtFUjCIlIuzL8c4YweNr4afcyjnEqVG2BxjlQxzDfiUMvBcuuE+MB/ue9yJkUckdZrmDUSVg4b0p4yTcwy/pZzWCr2l50+1W5p2bfolStHw9PpT8s6RNKKc9eizjCzPK9OD4AbYcMu1w1z907aRY1MpBSqGIFad7UfPpcHunHNRuOcUISkoUsGQnvaRKloyDkVuPufGOlxQt8/oizVGztq+PQX08O+lvpFtK6/nQKUR38jURc4F9pzwq05upBx0XRdPCOPVLxbmWrfRAObxmBpec+2UKpT8nbc65JTklBRRXCyYC7Qox1au71KFhdPLU0pkehnHRD4jr+XKIaIYHR8EFHUxqd8cP5T9xCtvfLwgAyDsQdP3PW4/fYYJK3x8FGHXdbi/v8du571IdrtdDDzLafidr66uojHQdR1ubm5wdXWF7bbBX//1v8R3373HZtOE/eMNCl3CGgdn/QlxuhgUuuGEnkGJH72nkFVskEpwA/BKqAxinBpoRBQUWwZ9uXyeF0NhROsMszVGfNJL4h3n7suy5+ZGXsdhLyU5FrzuRvFo6EhKYTBpFBbfwmGyWJYzbNO5ssbYJRoW+LwVOLw5A2F8mcHGkSeB0qNjrwHndXIatoATVMIzLYwdvFIJKsrMQZ0fjLqRnAHimAGNQUM5HpYAMDmf03t8nb1O0nY7pVfO0eS5jE6Z1os/U2+wOX10kLnn6X/nUKpz8GcKbuSACJlHmpf/7a/xSWBjYFcn80ocGBF4CvN+ppEsFroXAGw2m8g/9/s9NpsNLi8vsd1uEYZxVlf0Iy6RHdZvM0lxBqU0VOJpw3mxPhhu+q3C4Z16Y2CsBzl80F7vBcmoSVr+1HPsXN1fpiekl0heziySRA/Mka2ioMih78YeFc65sBjDfeUb27ng/QolwFIGNZQXPPw9kFJ1KG4AlLkN0++sE82NPalvMb/2Y85FgIMoAByKv2t4eRUADhpa9BQ92oMjHgX/HBSEEFkb2nUYSt6WpeBCNJx1fEqorDFOv0Y6X5l4pVf650PSiP3S5TI554DewMLv4xyCVdJIaeJYDESEuq6je5+svzeOB6UiDVDIIIcU1PwM7xlmYId5ZFpfSc45wDroohiMqQyfTBXF6QpLPi1wjth/PC2+X5IuZ3AspRva0I3cd71i54N4njLAvzxNFXhJOaNkDXDyqJostMFELtM44B2P97l8pDs535eA0sXFxUhHqH5XjN6bPyVAkoIl1vqtNAyW8FG8ZVmi73s8PDzgf/lf/l/467/+l9heXKCum3DE3gB6+vckWOG1McT2yBG3yavsX0sjvjRZ1cTZK1CkCIXKG0r8mY6/JYAoNarzcosXoabj3VqLuMbskRB/YmRIFr0IV7wnAyen5vvXqDf/EnWS5clA1nIFeoRUJc8+J29NeXcONF4CgabgjvUef+KeBMUlAC51kdzx6vKZuB1BDfelblTXNZqmCR5vKgvK/OLkvg7+O6d/5ciCAOeDwfn+VCCyI8DWP87jKPeODsPWfyW+h4Uh8ZzUVXNABoNaSzoj19zLVgZExjsYcnTuNqLVAAfvlXP8HRLkCJM98x4TzCtRNvw18UkU8yGSyhhF9MqvhDikDGacN/9RNs1YoVheNci/VZ65LT5FAsFPsouuVxmQb/gtnk0QpoHhyvwg8kzf8yUnsi8rpwDEFBmEPD82lo8L+5L0Swl/aeyeAvbmngeWGE2+vK+Vciu8ubE2mhMraa6tUoXXOTcEpwqChcBBm/wKbocurgYYYwAX9hlimldcLeBAzCRW1NywWicVioGVOWjlj1LjYztDrQEwws55Dc+kLTO3apb7vZQmt0f+OWkJzB54/zQdr1xxOplW5jUAHBgBHL79CHDzq7e5cr8EkVz+manDY/noEh9f82yu7GFVLbgKh99y1ToluVIk85QrQpPVYjP2dpCyJh3v7L1DRCPPEFbsr6+vsdvt8OHDh+gdpmg4pcevAKuxMaTy40yWO/LceGGgg5VdOjPa8LnyYE6GpLL+VB5p2Y71UGFEOjfVhQZeFK8KX4WZ8rBunEt5nNaV65t7f2fFWHDT58Z5Jfwag4yJi8zDjfgGKdTMcgRgUUQxfaoJI6zknssb1o6NnOHvkvtp+i9NqSyRXoBy7Ho+5WMf5Iy5p9Z9SQeW15kk4JCCb/mxOeV/KXDBn7kYHanXoQR/5EI0g9dEFI+B5QCkgwx4Gq+TciB9p69dl52j9QAH80hxJfQv6wQk+EPkqVLOzJmFkW943jnupiF/Bidk+XN1H88PFccF66nj55C9fg6t36KCoREDGwTvK+SrLmGVw49lJYfbQymenEMeHAFXKQp7WwfgA6NGnwImAEZnbKcGz/T32gYc9iafq4dIPXRUFiXgC8kHhq/cxok+O3rm1Hs+quIYD9wcKDEGj/IDPp8+D3jk0i3lMVfXpXcYl5kXImuEzUtQ+p7nlLsGLErT5wygr004pMbWoDTl055Tfc5bKmLSeJLXrbUAKR8My3kXcAr/YAFrHFrTwRpfAWNMPPZT5gUnFV//3dcFcG5QNrSIMyL7husiz36XNJRjhGP8vCI2J0y+FkVB7qMFpuNUjoXpimkOpEnypyF4KTA2mL3yx26iKVAyzedL0jAu5qPu8/c1CvM5906lTfm0/D2nAOVo7l46T6Vs2h8e4nO5/b/pc3IbGR9ZyAr8d999h7u7u2T7B6LHB+dZljyG/P3Bu8Amc2ps6Eld6mXIy7hB8T2R+oVkwBzINFfmON3UJTqNuxKf4e/huTXAa6qDLMnLVBadypf5OY95pVTkxbk5A/beEG8RF6+ikhyWxhy/oUgX71k4F7aMKwKsXP4KgEvMO9ku4LjseVkw11b5dxrPecK0r0/RS8mhVLYCg/HONPaQzIMES7x12VjN05IOzN/Tba45Xsjk40uZCVicbunk9+V8Us+5NJC2T69H6fu+j1tfBoBDD+1AFLdoPZVOtavsn6W++lpozsNlPBYEXxylYZnC4wCQ207yTU6YGJyijDFwlo/jxzIwJdnWkn+XZRns/ulYzD2XBn0/Res9OJCyuYW0Zw5YmXrO0E0na8qInkuhPEeR/3qnxml66VXWbJkrAI1z8viliOt+/jg/tYY0LuMl6az8f/kmj8TGp1dg5YruWHka5vBarrVcphTavFpLCqBEeJdlGQMjshILeGWAt6jkFGNpdPEKSNcd4zsR0ciVPxXSOeBHpuMymPyJVnPI+lTpnKvzLK98KeY4Mxa5LtKFPFYlo4RKksoWIFf6pwCHcz5wXy6myy9KEhuf6ZclUOaXArC8ETZWlOYMRzk/UgM3jQXC6bcXF9GIknuGcwouR4Df7/cgonh0oT8K17vRFkWBi4stvvvuN2iaDZwj9J3FUQ2eHkRbxFNtNImyuaSldg68zBFAz7cV7zFg75cYD+eXIw21fFylOHZYRjsJbiwAaPD71lPFXX4yiCx5e3x+gefwpxxz1vpAtI4Gj7EIxzh/eoFzwXDhuCo+6h7EA6KOmUUlUZaUAymwsEgZEXpuv/F7p/U4a1BieVErk/isvJm/pLyi74cjVaWXQlqvHE95rB631L6pHg0M8ZqAqafaVG57j04pM/kdctttc/3GZXDckggEEcHZIU/+lMEv+bpzLhsf8SVpHtxIjPuvlFLbl3cEmOhuMPyFEQCiwRtCtv+QKX+RgOZAzvlTcaTdM+dpmY6h1E6ftj3rruvGgTzlbg2d4cHBxtnwv2Sio9+Ze3wtO/ldaFI3xqFSL8oUCAEw7EdM8gPBr4YuKEvp7zUG91MBFdnhj8lj6Zm17xm/P3JCS+Yp20MalYMMzisLp1DpuTTj9HkhnUc4ZR04f85jmi43TnPXzulDRlSfQnPl5Yxbvj4ncNe+p1DVnlDz56NU8PJ3/vySyDwBsH2P3jl/moodji2zzqLQReRFVVGC3dEd1zUoAw7+WQcbI783VT1SDK21PnghXDgZgkBB6XVwMF0/EnqDhx3FcgkEKDo7hlJubMylQTKfnptyc2BOgV6rcDrnQG582k0aPV8a41IBTvN+DG94Kg1FuegNMHgOCHfPmCqXibg66cNz9ktTYKyhxDDgY+miWVKeKJWiOZ62ZEhIMI6IwnzJAxxz5UiwRCmF4/GIh4cHf8Rt2+Lu7h5d1wajx7tbW+PQw4CojcaGUgrWKfDq1DgoIetMQ0sIjO1RdEo2LNmTUnnldnhCTRbrkxoTQ5kAj7kBkBnrWxRcqucA3JFSHQx5/1vwwhmyIYIwt4P8TN8nNRzTtsvpRqMxGwN9UqwS3/I8XJSlxmN61K5BPlOMHeB1L+ZVFgY2lh3uKwXA+Z12TggCQgw86OK0dRE05brJNpj7nRtPOZ6Z5inz+tLEbStlQKpfcDwODjLK9+b0jjkjcKkOsi5p+jU6/lIcLs5LxsBI42HwO3Ldu66bABWybFkeAejFthQJhqQBTOXvNbQou+ZSh9NVXOCvChFChgN8HDUphUgAwYJfTjgInQfwEQFnA9aEYD/7+vlTRYIWR4CzNhwLPXiVsrz3ZQqeOfIRdJhuUSSRxIK9PdJXzPG4NfM3xzv5WWN6wZa5H+T34VpRzh9pnKOzPDjG38RLZSRnTEUESkAOQAAFAGjg7CHWBzN4x3rSOPwEDy6SJSFqB1HFW8EM5LWUYc+lj/VPyz9BOaH4XHQKLJi79thycoDFkAajtp8I5RV1WRYM46Pz8vXkZ/LX+fsY5Dj1Xr+sm/7a8bkGuFi690u/5xL5+o4Vxhy48RL1TxXprm3Rtj4YIQvwuq5HbnRVVUWFoGmaiUeAhfWG9WCVguDlchFcOTkOR3wjC5D2Cqwir3AYY/yRm86NjDpWdEl5fkgUxIY0MhOFnN8xD15Ox9FkTD66hddRbg6MAY7pym76bjk+PDZ8l93PU3Btjn98cQpKUfyEG0AGIDI6uf2Jn5M1Hju8PmI+zYyXbD5chROGwBLIkYJSrFi73mT6ajoWpHEjXbEZ1GDvK3liC+CP3QN8XDDOt+s6KKXQ9xqgYT+6UjrkG99CjBvul1gx4e93eizNATzjNmVFd5CDqeL5PHyTZvNamh+pGklBv5qTeXLeynvSuBZO2aATIF3qSbRUprw+B26MrkFozDwdHUBsNoU5mzMoeCzz0Y9ENI6FGKdwpt+D4WMdA2gcQBCDnm3FHIpGkYtGk6z7kpxIf+fmswQ5JraAaLelcXjuGD2XE6er3FyePOjA1z1sQVvQORbthxNp18iQufk0Z2dIWSW9VdL08o+9NJi3yntyrPE9YwyKohi1VQxAyuld3i44/cLTS6cAI8fzihCD9jKw4fWkJO/Id4ZrDoIHDJmvrrZ8fi3FeTB0WNDhhjZ0MR5Y6tE7zes8CqCPsHFz/TXX9jn7I+XNfuyFE9pGdhkvJLkgB2Ntstuwl+isU1TSJpobVlkBkUkv5PzQic4jGdEOcPDHzHKy8Bx3cIpW8fecgbymrmcJeQmKnUlLRueXoC+1ReVRTOxEfi9Fj2FAZ6UXKuu55Tz3ODmn7gR4heorwTyGY7D8UZDpcVXjlaLzKp1r59QABrw7+//+v/8H/E//0/8Tu90OWimURYnrNzfYNA2ausH1mxu8ffPWHyPZNHj/7huUVem9LoQyWujCK65KQZOC0grGGnz++BGKT0vRGmVZ+gpZB+OsPzat79H3PaqyQt1U4bq/11sTeaQDH5KYF1A5oEimmVOYctcUnTiO8ZkoZ/DKUzEAxO0LfE48K1uSL0UDeCRD8m3DigSDWLlx9ouBG2fQWvnIaR+b96lneWWNKcfr5gCSdI9yDuSwyViWXjlDLI3B5bZt29FRo7zSeHFxgTdv3mC/3wNAPB3JxwUbxpvuh6MWyzLExaFhPI2a3AETN9XRzeenoc/X53+e/Dlf5zqHBr3P01Cv6RY/Z+3YZolaZJ406ZHL/Elg7ryK+y2NbG3ZsW7EoKobPTIYhrrwR2GS1iCt4jHEJNKmrzYGOkY5IyZ246vDvB1ueuMMjx6SS7IlTXeO7v6SJPmEPCabvbv8/eUGeQrYfc4zOX6Z8slpmw9eF8yvcjE5AMStehL4Ya8OHqOyHA/mqujJxlt4q6qKwAc5HzfMYT7WxHNRyr9SACdcfdE6nEvSS1mOo2x8C+uPg/WB5M99D5p+dePraVD/taBdClam84EI4Xjf6TvNgcznnqB4hgeH53Dy5BS56jAymD3wEg+acfxCTjJM7yY9YuvcEJznwL0HtHCxkiR4t1A4Z56a66iXYq6pUr1U1ikmv7TKsOo6PT/IkSKcpxDpJaQ/Z1DlBMapvlrbl0ttl0Mjz80fGFDIc+kxgj9nYJwaT3Np3VfE/HmVCvBxJORefCm0HiM0UwYt21AKQ57HBII1FvuHPUxv4KzFp8+3UAjBBqsS22aDoiyhCo3ri0sUZQGlNZqqRlEWKKoKTVmhrCuUZYmmbqALjaJQ2DQ1irJEWRZQVY2CDTINkCU4cnDWB4+zfY9j3w+HewleyoyUxLtMIP5MO6wZO18coOWVmCSomgS35Gr6MC4QDM386rZcxZL3p8ohTcZFjuRqxZcgzxukIQEM4L/koWK7SjzznuuL+OzwzHQ1aEVtQv7ptbnfvFIg3OhJrnkMAJIP7CmDkQ/u977eBNY8+D6/N+c11Msfl0jEYwgwpkdZVgC8MdOFbV9er7Jo2yMeHu5xf3+Prutifl6x9HXxW9T0EIeHKLr+cxpfJ4hrEPWdApFPpamdS6N+XeT/Zxuc6wy7JRk1VxfvtZb36iBSI4CDHa0pWudusVVdcv+UUX4K9J3kY8KpKM4BNKx+q8grEN+NQHACsFFKj2JAcOe5WAev+1rnvf/YYw+W4I8rTvUoXgmVclL0m0LgD4g69QhMQZpfvh1SHitl6Vpd+EvTnJ6ZAgC5WAOpXFl6p7W6GadN5fIafT/3HM/9XF3TBSLnOBCkitv1jscjdrsdjDHRa7WqKlFmXs8vigJFoYNn3fPIxVMg5Jo56h6tmZ9H547vUzqE1HnyoI2cqwCQ35Y5kTVsgI8Qj7wMGOSKlMeyjibmY8xwQuAg7wfZnr57js7V68/y4PBM1IlFBzZoXZoKPGBGQiMy77ncU6dM7ozwwqKTyDkfh8uR4LziM0GhJmVlDNUvrqw/gs4x7nNpnipE0vIls43f/YVR+vQzVZpySF8uXVqXU0wtdz1Xh5QpnFK6vjaaY+RL43r1e36Fr50y9ByDH5juefnmgEiplPGf1hplUXigw1qYzgMMLhjYDsBtUYRAcoSmqsJKXIGmrlCWFYqqxKZuUFaVB0TqBrrUKKsSb2+uPQhSFGjqGros/WkqQcH1IAu8uxvPHaViGtIaBbuVhj9+F6WZb0rjQRiJUsCl8m9m3n8pSoW47KPcPm/+zTZmqpAuARVpGae0oF9OSQ9GvvwNiE6Nl4V8jJs5wy2x/zUoHo4fOue1uB7iGaFbx7pOHhLynj+nClAKDlAyzyWAw15L0+cBiEB7XEd21+bfFtbyfnIVVi5btO2wRcWf7jbUlQ2fGHzPWZBT4EWf/Bs/hVz8lO0miZJ5vkTnAuOztTqDJayRwbn0w4XhHXPGJq02YAYN1MVfbtBncvwyphYux+lkEwAcAxxRloh6htXA8OTA4xV5fh7jLkn5JEqKlQoAmU+zUv8jbkcaXROzUvCFIa/VfSToFBiUN6ReXgebLGAk9UjLlkeqpoE9JeXaae53rsw54zWlOd06RzKN9MDI6T3ytBQGN25vb9H3PeraxwkbAr8DSE7isUI38Z6q86BhvrLh/QA8V+//orr8iqIpvKxjoU7jOvv289tx7WhsSLA8P85oNM8lj5jyC66wzCY3tKQ8JkrLHerkgl4Z0zs3xQ8y8+Wx8/9MgANAADkkSd1lDFCczmroDFaqw8MB6Yn5BUEVxRR5DxAVFbmhk3hQrJ0QX1Ip5c77NRjNz0Vr2/drApm+prq8JK19z+cULs9GTsZdWK8IPK6osWJXKI3tZoM3b97Adj26roe1DnVdx/RyGwMbRDwX2mOLQziZAXbYD6rByhLgDczxVggif274drvFZrPBdrvFxcUFNptNXElpGg+YNJsNNk2DsvCeIkXYwwkiFGWJAUHHEHAOYqUNw7WJoCSKgonC93QF9EsOmLn+H3lg0KC88oqUfB6pwYFokYj3dyC1rKz+UiAH1zaHZcTr4qYbRCki+oMxtiW/h9Qi17Qk/91Fwe2vDwpM+O64UF+zc2IfyFUtvsfHDmbB/wWX3VRh5NUw6Y7OY6UoCrRti7Zt0XVdmH8NmqYOsTkAYw2s7WFMj65TaNsWSvvjYpVSaBpe5ZzTlLgdV44fGjqRbVketxQ9BGTewOyK/bPRy479fF2nR2QC3hsi15q5a2OgYAA1PD9gvhm23zEYYQUAODMXIkoAwGIabHQ0ZnnBkA1lN2yjUtpvn5HG95yureIfwcR65OZBej2TRkz1qKs/ga+P5CiDPuLeLwcQD3UAhnGU7vmX8kRuB0gXRpge+z45gH4O2M+VK8vP2RzW5t9TAhtM9/f3MfDo58+fcX9/j59//hkAcHl5CeccmqYJ2/H8AGF+2vc9SCv0rvQyRlE01v1JdKe3HKQc8qn0knriWkolQMo1xH+AC04F2oGs8p67zoKs9TzIyS3aqcB+2vvleFUKIqckx1Iax2ZCNNj9WXA6J9PPoNUAh1tS6hjwEPyclanYkRK8GD0LOOcfculYFy/kko6bvKxzcBY+aB88g7fAhPln3+2xg5zOdGuyPqjK+vzPrdCJ7GR7OuNVy9BREWSaUACLlFRsxT3xiOySQall9I6Za0w9KcfJSZ3WYURPO1pqbX/PeTg8liiDVp4qHxCMb5hMk1xIwLYTJSRTbSf+pzAnXXI3fgv5qWGpbGgXRphFMems4JUweW9YOxbmDwExejP8fPYM1j/po307HI/HsE/eGxGSjDF+q0fToO97FHqIPOHPf/daldL+GMdoADmv1PoTScR7BVQ8bs1zDsb1Pjq9NSjLAtvLLUK2uL+/R9M0KIoi7N11IFIoyyK2mzEWfdejt2GV11hoAI4cVPRIc1Bw6HofIVuRV3IdHExvsXvYY39o8en2Ds45lIV3I93td9Dau4LWTeP3oRNBlwU2dRPa1uLmzQ2aTY2mqXGxuURZFCh1ge3mAhcXF6jrGk3VsHkPi2GF2FEIWhfuGOfgKCjLBDhrAevNBKUUYB3argMAaKVRlEU8IpGUgjMm8NLBquZyJ+xiAkJ4pbMoCjjncHd3h7quUJYFulBmTmjqcLyvN4698gZCfA/vWjnwNKUc+j6smFgDpQnW9ei6I66uruK+ZOdc3DfvV8TEiT/DBPHjJQMi+DEW+iwcNerHrx83NsRYARBP0OEgs9ZZOOJ5ynmKdrU2GlmkCKK5/SobYRzMO05HNplER4SYJkHVx1CghbVDH/IzHlfT4QkHZ8krZrASW4ltldKcsiOVr6zyvwBwSICLgQxpCPARsRJI8dsECF3Xou9b9KaDNQYOBoOhHZR708K5EkoV4hhHySWZJ6qoQ8V3pPwWKYfBQCFSIISTXNizCwApQGlCUSixsjz2QLPcPyQ4cKp10zBAVkst5wGrsaiUK4DDd+d4XMjYGEtGB8GYDsYFzxnXwzoPHBcFB2Q2sH3v8+VTSvhpB/BWJT9apfISSie/5S+w4Pjd4xkGzvk5acmCLAMSbvAkJgcFz6f5e2zX4diNSWwYF/UvCvqrl7Xt8YiiKtFsGpjeb59SROjt4O6tiODitiyCVuSLIufnqTNw1kSeBgxbqkjBNxR5iL13/WBXIWzNsiKov3ebHvqTxn1NUHB9P8w/hwjiO2NhjYHpvdyD1iDQBGjOGZ7neoTwNfaedG4ArUZGPMsanhvKy38T4rc4eHkWAXAVfMKcAywvr/qlVxv0FRoxtClP8lczq9QArAl6iGKehvg3OtkzIJokxs34/SGupUavvyYXh6Q3B2+F4n7YbDajcrfbLS4vLwF4HrndbkcB1NtuOEXFwKFQCmVZ4ubNG/TWwfQGlgAqNBym2w5c0LdiO2OYQjwvBzY1jMXxdA9z0xjPI8nLd2uMtyWND+6uHOdLSX5uVD5EGm6H8+xGAox4T4d4mh0QpmC8gShKdOhahwBkhFQKDtZZD6j3PWxvvF4rg1eCT0vhcSKPoz5R97BIwXJxeptGn5JSm2kRpIjjlMbty/qGw6AbntPcgdYDHLNG0vBDnFQ1VkyZOSL5nuQz2bwiBaxAelLUB248KLngZKyvpnMM2afu3Hra00+lwcgcJkGSQvDG3P1c/bPsVDBRTjVt59wInrs2P8EmdXxCmse6Ws6Wc05ibrNETmWm0DTv+R+DsJfXTtUtCtJxX0oBNMohaRpKBHoEPeKUHp7NNWsU5Iz8h3ZJVzFk4CtWYJhZR00h1s9lBzWzLFlXthnZO8yBvSn8dhIv8Ai7/Q5VXaGua/R9j773exDLshxWh8nvidbWK0zQoR4kjFM4wPoVDuesXzkM33sKLqPGwlj/13Ve0T8cDlBhxfhhv0ffdf7YWUWoiioopxZ397doNjXqusKm3kKT39qyqbe4vLwKgVI3sa/9CmIACBQA7YOhkiaoQkNpgtJeOSqoCAFTA5Iv0XgSSizRsN1GjKXp72Rsif4GhvHoT67oo1GXxumQz43/gsdMNC5l59NI6Rk8abwCYZ0N4mjsZTMeTcOQi6KLxAVWklnxFmWP8qEwb6RyIRWgUM947J1AOh3/Ofa0EQENBX+RU89F3iOVDz73QXAMEctDqmkDqOklMyvlgBsi24+YW56nPnoVxzlZy5P55bxAcqtVno3YoGAaWGcEEMHjYLw3Oh2r4JaJFRxUbPkr81Lxz+flH5GfPJRJYVQuIIbUXPZCaRr1zFpZF3iXrD+z4Gk2vPjhxO+lcgaA2rnBAIt8nH9bAyiCcuE41PC0ChVIh1Aqu4YtLQxuCLkBG+avVHilzHCQQJcLC25sLAwKO6cQb5eOAwpbZILROcjaocYUf7NBM+hxFOvrRiX532IrlhTbafsTQaKevMgiw3NkFUNJgjc660IQbAsXPRWXaWm+8rVZQGSEvkwLy2qXgg9PePLk2QGEYNmmpG2Sf6Ps1VRV4bpItSXls0jmWa6G+fLn+W16bKz0AuHgyvxuHIA0blFxAJGNrA3wIJMqfJD0KBeC3Gcena1z0FNH4hhjXTXVhVO+6WJRGQDcjZ+J81SkyUvyoW7ryU26gxzzGQh9VEpQ1j3DAHCA9wOjsBBjgbBNZahPqsNQRn1KZBAy36NuEu4kY3mtTJ4DQsZyScjY1IaIPHO2iEVav0UlKcClPyZaxEw2icANF0M++Qnpks/5KtJkQI5Z+6+bzgJezlEEX5hydVm6liKAUyb89bzbL0HZOfTM+Y+Bi8fPobSOk98nIpFP8hNG5imlezCoxsrQOfVdQqqLokBd12jbNt7fbhtcXV2iaTboTI/D/uhXLJyLJ74w4FDoEo6AUvnI+KQUCqVjoLm+a73HVzgxxTpvUJfB9TOuUhU6Bjm9urmO4M7xeESrNbq+R2d67A67ACw40K3F7Z1/j+7Yoz226NsesA5VUaEoynhqS1GUuLi4hC69ol1WFZqLBs2mQbPZ4OrNFTbbBnVTo2kaXG4v0dQb1OXQNmVZRk8DrnsKUiz1wxoaQIah704ZzOMbQtLEJCN1CulMIDYAMnWPBijyNgDXL61nuuoR+zn0axph3Vq/+sp7neP/GWfBOHeUiqvO/g0TIU5S2QjK6AgU0aLOSrQKwZEN+lroW1aQwTI5tNmgZ4/aIkcvJc/SMnNeIBK84tgaXF8OamutEekNrBtvR+BxOe7rYb9yBJy4PidfN2rnGI3J0Vicm0O/Xo3IBbCBQSQJekSSgIn/kGYgBhOCV2khQmjwyr0dz3xh0LBxxICvvO+sgxUTzwWww+umgxff6J0yfc3eawxYpONfhxzZW8bI4ZDkdLq/p0CwC5bjvGE/T7GuCUuRc4F/WwfoGWPpFC84R5afSivnc/qMrHPuN4DRwgpv55irdyr71tY/J89y8mMN8bvO5SvLle9LFGKPBd2AvT04zyiTwsTjxRGtNaDDMacgQHlPqZF9PfMKuVZ6fg4mvRBfhiY5O6EXyO9I38/PYRLfYQGOwTGkThtS/h7fkzIogimPlLFrdOslObs0n8/S3zL0iBgcX56WFNWXMvJe6Wul8ybh1wb0/HMaryfBDUa1z+wiaTCkq6NSyErBCzxP+4+ZNND2Bo4Umk2DTbPBd7/9Lf7md3+D737zG9y8ewvlFIgUSCt8/vARx/aIru/xsNvjcDxgv9/j7vYOu/0O+8MB+/sD+r6FsQYlVV5ZMAaH/R5t3wHwLunOGZiw5ebyYgOqvRJd1CWOhyOOXYv9sUNdN2guChRlie7Ywpgeve3Qtfug2ROoLNAUJdQFQVGBUhVQpKHIJzHG4NOnz4P8J++iDfJqeO96v5od2r49tiAo3FxewRiDm5sb/N3f/R3+/u//HpvNBkVRoO97dF2H4/EY45Y8pT9S5Xnoo7FytkaxPKN0kV9qzHKZPp1jS+upJSaAkIwZoYQKBOfiZ6bWY/xmuCE/MCRxfhuRvDZp53FmxOWH775U74frF6RsrNsAAp0JSD0TpcpXLlI7t3PXdd5LKgT29WnX9Su3Uc6rIuVjcE/1Df3TJzbS5ni6w4B1jKA/Nx70FK/5vyWPhlxZS9ekIVGcubN2MIRF7A0xKsaBLfPPz+vN59UlR7Pjk8SqsR2DhGn9KCYc6NyjIH2R+QWzJXl/zkJRCrzkeD0wAB3pEarnUKz3CptH6jtr+eRcnU+ll8dq8x9vack8FetVliXKshrAEKJhe9cvoA/Py5ivieMyP0rHT9L3eGobPkIBf0Y6Z8yek57p0QDHaJV3BToKTFGbNcwnLec5jZWlcr8GWkK21rgFLaVdg5SfqsPsM/6Bs+uVG0/5Vb2XAznOGVPnjpWlFcq15Z0zh9bmM5c38DjmmVsFzf9253blOC8MgjeXP3nLYXEl51x+ItMUZYnLy0voEO+iaRpUZYXNxQUuLi9xfX0NrQq/vURrNHWN3hgYa9C2Pbq+Q9t12D/scGyPaNsOx4MHIYzp0R0OIZaDwcP9A/aHgy+fCB8+/Iz7+3s8POxQ1pUvAwTr/BYYpZQ/nlbreMQgqgrKKLge0FooyqSGP6f8kqJ1Yb+qCTiIQgxmBYveGTh4N32TABx9Z0DOYLfb4ePHj9jtdnj//v3oWL2iKEbG+VwbZ/t0oW8GQyWXdtr3nD6naJ+iOaMirfNQl+XxtXZFT36m4E28z0o4xmNcAhtpcTT6Lrw1ZsGM3NKb3MAyGHcce4MA3sYf3N19LAmu96lV23P50WQEzOSfa9P0HoAIzLGinubtnPfOSg2BkBM82CV5jr8en03SvtKYeGtjamDGvewkx61oRcc+ESIvwfOH/8eplsbbnJzL84B5L4B4VY6nILuIaDSeZN1H30/Mi3MN/ZGu7d25YppR2TP5xDQ0rSvLa6VUdn7OGeuP1XVy9Fg9T87THMiR5nvKS2KW5wvgQqZLy06vraE54CtXt5wcm/tjUirUL7x7oTWKohBHHH85Oysd23P9BEA6FL5ETc5M70af075g5NZNdFwRMG4o2sn88jrSaP4jz2tyv3PP59Lm7LvHABznzN0neXDMGQvy3pJBFp93pweWZCw5oGORgZw5ts4y5l94op4aXGvBpfR3OthyTPxUXicKPrs+pyZDktMZVVk/ib4mgItp1RzC495zzZxdMz+/NLnA2NNr8k9xAMtAp4zjk+Ul35u6xjfffIP7/Q5FUfg9ps6vABpn0VsL6wyILDQcmottXAUpy8oHBhSGUKgliADTG9x++oSqKmGMxf39PXa7B/TGoDcG/+k//Ud8//33+P77HwC4sIpCuL+/Q1nXPjDddoOu6+GCw3VZVSCjYAnYbi+HdoGC5tMBeqBrOx8Ete/R+chpKKvaB/ULW2yKcH4VkQOp2s/3EFytKkoo8qtYP/74I3a7HXa73agN2cUVQAwUm+uDZYBsrn98daZzBUlbA9K0eczMz/Gsc8DDJUU+t7KWA4XYaFAMFAgDUOYh3z17nvyAR3jjCrJdhEcGy1TWsSBPN4OPP+pLgV+BcqJxB+XKX5/nbfL644ggbLOTlFOCU0Om73u07TFrcDLP4RV3ObdVGkl1KHUEcnyttLpuX0BQ5PVOig5mc1VI57jlQJLhRph14nu+PFnuWv6U3puAGzNEFI6JZRCfhus5IGAtMBB5kPh/VreQkYfPIPKZjOorg1iybsHRM9M5k/LWnH4i78+955KdMlv3GZBFkgzEKT2JIugm3llek2XMvVfkkMkzMi/5zGN016VxkdYtzZvHo2wn/+kD3PJ2SV5oKcsyBIYPWxV/AV6X6oe5PllLZz8zO+TymgfLBFlWNJeTcTYeNWGuyu22juUvPzfN69Q7Pba/cnbcU+ysc5991i0qT1FEiPKK4dpyH4PuvtKXpXOBo9c+faUcRaNDXGNm708uySsbc4rRqXEpDc5YjrOw5FDUFTbko4mXZelPbikrKF2ClA4eFF6pa9sODj7gVudcCBzqg5NK2xLkg29eXN9AKb9qXPYGb7cbNFWFy4sNfvc3v8Pd3QPu7u6x3frtMUVR4Keff8L19bXf9uEc/v3/+/+D33//PX744w+4aC7g4ND2LX74w/fo+i5Gte/MEPwNIFBRorkoUDsHRRpVWcGJvdo+zoCDdcZvu2k7dH2Hrjtid3yAUgqXl5f47rvvcHNzg3/1r/4VvvvuOyilcHd3h/1+H5W/U+1+iqSSOWwZGJRGNuYJ80orES0aR1+SKIBDxpgYvE0qwdwuPK7KsoxR1EMOAHlvHl7xBvwWFj7msrMSaEgovczAUDTCQ0sJUG5wpbXow/YTX24SZBGI21foK+XvqdLH/eGcQ9u22O8PMdgej7e5sbrGUHqlM8grigD8SSDD3B7u80kXayY06/5OGAVuYB+LZIVhPl9dMUcYEDxj3PMcZz4g3+fU4kbO6B/4yOoqTJ5/zEotgADsl6NjnZ11MOGkohSIzb1fGu9Bfpd/uXo9N/F78LvwsfCyTswj+H3SRdrZ+n1h3rhUF/mep55VivzBPUEWF0WBsihQBX4JIOxy/WX0+7lx8suSnV0Q9jSV1fIdsosVi/R4YOfXRi8eg2Np9Wq4iJECNJdHLq9TzOzcIfw1dfopdP5cxO3Uu+UEypywWktr65xD2eeR9/OAknPSfj1Mb6C5vnhsXeV75vKatMPXYvlhMFLnlDs2ciO/EMw8p4Tx9zlDJKdEeS+G4ei4oixQVhWqqoJTBNIaFh6Y6MMRqEoRyiLsQ9UKUMqfJAGH3gVwAYPw51Xg7tBiv9/j48dPAByausbueImuN2jbDlAKRVXBwHte3O/2qJotyqrBZrvF1c0bvOs6kFb47tvfoKoqKE24292HEyAsumOH9nBEe+zQHo9wxoUtKn6biul6H9fjuEfbtjgejzgc98GAJdRVjbpqQl849KaDP3qVUNd1PDL3eDzG41N5tVspFbeu5No99zvHF8Z/Xl+Y9Ccb6qNxAPhVjjOW+k/U67ErhjJ9BPGSeSpBIW4/pZTfJmRM9sjF+FvMBR/I9vQ7hQtxpTee9EDAOIqpGaUHZFA0it8p1IM/F8tN2uMxdOqppb7Jra56D47We0w5NwE45Aprbkzmakj0J6RsvrCs8Phapq1IhMSV85D7V35PyM18X0s5HSnHC5ydGe85XQ0Dr9JaHvc7zX8OuF/FdzB+5zndIqsnzNQl4kM0BEjlv/RoZkcWzqhse8l0EuCQ7zwHbqx599z8Tu/PPSfrksbbkAbnUj2W9I25NDkA5zF64FJ7p2ly8kiWzbJc9pEz/RAbSvuFnlOA3EvTOWPj2WmJLw4rACLRysUdwMtnGWz05BaV8G3SlwMrWonxTvKRlNNp5so+h87pv2cBOE5N1DkjakicWTRKmGaKeK6e2DlF99QjZxrFL0lrAYHnBDtyBvCpZzKZPLr8uckwXHu5/vza6BxAb+17ng0WnikQ5sbPpF/F/+szFwpTcitVdJbGXc54PMVPckYLAChdoKhKlHWFHhZUKECR36ISTrhwAG7eNNDBTRPBELLOobfS68SDIUQWrne4v7/H/f09fvz5A6ztUVU1Lh8OcC4YlOQBjr7vcTgc8f0f/oBjb7A7HPHNN28BpdFsL/BOa/zlv/xrXF5eYnuxQVn7o1xBwHF/wMP9DvuHHR4eHuB6D7iYzqJrO+x3O3z48Sfc3d9it9vh/u4OdD+c3lFFF1SNsixwbA9o2wMeHu5RliWUUui6Dvv9fhRQ9BSodOr3/LN58ZxX6qTgP1fQTq+dAjnk5SWBn47j1ICWRgOAeJoHK5v8Ss4J4arGK4veAByADzkVx8qsV6A8IDetO8AtxyBR6IOY2ANIJI/WjP00BRtzbfoopZT4Y94IzJUl78kjE51zoxgcDhAeQ0Oec3+5sSGBuHGbfj0y6yz5+cLGA8eDmBiCGPiJC2NMEQ0BQ938sY7nYjJrda1pfw4yI2vGSBYUQEg2nGX8AmA6ZyTwc0r28fcl+Td6PgGHRvlMSgHYUiIiKEwXI2RQSgdMglTmjPwB7NGjuvNnzmszl5d8Z7kQkqZdMsjSdsr9pWmXeED6ro7bb6ZN5DuMePlKekz6HOXaWCm/gOPcsG1HURLw/czyn5OeG+RY/R4ScBieTq5JeTuv48TULFuSZ9dsUZHlDuNoXm+ak8FL7XjajlsHjuR+r6VfxSkqKT1a4XmlLH1pZvO08n694MY/p3Gbe9cJiCLc51fnCxFwLdO3fIwjH9U2MegylFNycsogGztE3tXfwqEzPUiXcFAgVaAoazSbLbaXF7h6c+MV8iBzetPj2HcgpeCMd8+11qLr+1iWKkpAaRCAfdth3/foidBcXUFrH0W/d8DDboe27dD3Bj9/+oiyqOAA/PjxE/7hH79H3xsUpYLpg5KhCQ+7I65vbvD23RvcvL1GvWlQN40/fUNrqLJGs/XBUKuiQKFLmK6DNRbOWB8NvShRVxWq2ivr1jp8/vwZnz99wt39HT5//oj/8B/+f/j+9/+E29tbAD7eRl37I2Svrq5QFAU+fvyIruvQtm3cm3suyT6VhmTat8O151asRJmzCq5Pdy5JQyBdJeNx3fd9PHaXnDcmCl2ANE8NAjk1vL8lf41EcD9C2MrCQIdFRDKcC+AcH0cn3lwq4PF9HWc5Ut3IBUM+6E/kQnSOZGFjjjfOGWxfgmR/Enk39K7r/JgFRu0i0+X4jQQzhnQA4Gauv1JK3K7+qN7RjaHN+QYNW599+44N9ZAkb3cslM/E8zB3LyUGr5EpLlsOEGM0ccwKBiFPAYLTcqf1Hy6fC++cqLeYA4oo1nfJkCmKIqaZc7efn1P+t+SVknohW5lS4DgHJM89k/6W+kK63TIHtKT8JKdn0ApwI33/cyiVm3N5594lB4rJrbsOQFFWcA5xy44fx0l5vyB/y/XJFyh1emkCKOTaP7kW5IVzFn7L8GO22nxdNsga+Z4br2vo2YKMpqjMHCr83AaeZArZFRnQV9adT6Nzka259Onkfu5JfmoFIfd7DuHL1+3pCHRKjxmb57TbOYp6itLL8p4Tfc4paC+Fbk8QXTgxP1eWSctjemLouny6OZK8RCoCk/PtnQ/sWRQVbDASu77DoT1ifzxgfzygOjbwJ0QQLGz03nDkVxktORgCTNxjSfyKAIDWGNzv99gFzwrr/JaRvuvRdW0ov0TZVCg3NcqyxL/4i7/ETz/9hPu7e9w/3EMrv+LV9Qafbm9BWmF7dYG7+wcc+x5V26I7tPj06TPu7x5w3B9xdXGBzWaDi80lrDEgEAry3h6KFLRSqCpvgGulYa1Ds9miKCtsL7a4u/0ERQ7W9jgcDmgav33l7u4OzjnUdY2u6wCMg43m+uIcGhSXob/HStk0vXNP43tZmZMFOtyk/PSZ9Ddv35ErjdLA42N29/s9NvXGx0mRYA7GYz4dz7FdnAQaCfG0HBfmKBFIFQiox6zM4N+xvrn3xDDS44h3Q+lz7flUZXQtb8vxxNQgYD5AIaBoBHZE2jRYYmrYjD/HdXylBSJkY+nwWJcABxHF8Qsej+lYGq12Cq1iQVeR/bfeIAYww2uyY1vMU96uOEcMsJ5L3D6j32fOj0m9Me0HrqP0sogyFmMvKZl/qi8Q0QQAmQKD47rkYjylekIOiFh6Rv5On+G5nwIo8n1y/GECNASQI1de7r3PpRScW9JN58AceT3t25EXAlgaSTn4ZXndEsh2jl7+JJo1Y+bmXLowM9WUnXMT0HYNzcnTJTn7GPvglNxew0vk9y8KcEyY1UyjrK3U3MstgRipQTKp46qSv06aOuEn988AN9ZM4Fz6RymWJ4CMU9dOG91/Gorg0uTOKfVzoMe55Zy6forSus0ZJWk5E+MBY51vuToDg5dlzNVlULImjy3Wleu7ND69cLchSKj/bp2DCd4Yw5+BUl6FtM5CCYAD8J8WDn3Y6kEgkLMg5+NxtF2Pw7HFw+GAz/f3aI9Hb/AaAyKF7XaDerNFUdUoqgpVVePdNzXarkNvLXaHA6qqAsGfVNJ1PY5ti+OxhSWgswZt3+HhfocPHz7i9vMtHm7vcXNzg4uLC1xf9oDzwVDrwgdQdeFUlarUqKoKTV2haSpoXaApS9RNiTdv3+Jw2OH+/g6HwyGeMHOIx96OY3AsrdrNjdGc4S4VygmYtkJwzw+QfJqIoTk3bPN4AuUUZfYYShW0vu9xe3sb/26ubrCpN9AikJ/WGsaaaBCSIujgQszAlyzbhZcaPv1KkYrHVPrGyBkSc+8zp0DxOzr/JTZmDmDIPS/zlmPAiDgkPu3US2ypn9boMsYYFMU4bsCYd+frnru2TqymK31jwCwa6guZPkY5/Foo5elSL1pqY7+dRbr8Z06tIICS+DspDrEkH3I8Zq7+MT9MRdLkPcIzKqx+rylnNq+ltJm6pGVQ5jqDE+NhN54PRORjSy0aMePYFanhvQQELPGhXF24jFj/cF3KnzlAJH0W8Dw4J1ckv5bfZbDRtF4p38m91VxZc3P7lOyU5Z565lQ+KVjE8ouIYqD1eM9RCK6eACciL/k9lsGppuxwUv8lW2LuPc/hjk8HRSTM73/LKhFxu4xlXO5EoxPcQLTVsjJ8CuRa+r2Wzm2zp7bzs2xRSSvxHMI0ZV7pCmrXdRNFmesyGeS/Aphj0olEk0m8FrBYo4CmjHwu71MCJJvmRNmPGbDDM/PB8Z6Dnsa0no9kH6bCku/LT063ls4VZGmrrAE5VuYeh8vIiAu83Y9TgrUUlAQTDIwi8gR2Q61CLAqllDfsiVAWJaw1E2HK9U4pVbCyAcMI0ORX1/e7Hags0DRNDDLa1BvU9QZVVcVnjbPoegPAAopQVTWcA6wjPOwPMNYfT7jdAoWzsMbi4+1nmOCIeL/b4Y9//CPqqsJ377/Fmzdv8PbtW7x79w5t26JtW+z2B9RVhaKqcXl1jWazxcVmC0WEtm190FNr8IeffsTVzSWqtkZZVWj3LZTW2Gy3+Pz51gcstQ73u71vExCOusPhuIM1Bs5YXF5scQmHotRwBPS2h+ssuvaI4+EI54Bvv/0W+/0eZVni3bt3uL6+jv1WVRW6rvOnzhTFqP9z45y/cxp2a+ZI7ezt4LdsdACK0X5tdpeVymoZYocoRTA2BEVTKvAvUX7QKXKKqXN+q4i1lFV4x2mnwVRzxO/Fxrrk1Szzbm9v8T//z/8z/v2///f46aef8PbmLeqqRtu2aJoGFxcXeP/+PYwxqOsal5f+WOC6rlHXNbTWqOsaVVVhu5XHF5eoqip4BxWxzv6ejsCJrCu3L9eZ35td69O08j6I4EgCEtO0ue/MA4gIXdfF9/v8+TMuLi4AeB3BCGVZjqMc8XYA5iF1XWO/30cdo2kaGGOw2+3wZ3/2m8gryrKM/eLH2aBWcV4+77G6NbxvRtm2AZzJGMfDewzjy1ofib8oivgnj3Lkz18a5Mi1/ZrTSLjfVVFAk8LxeBzpfzxnhuOSk3kIxGOU03xhXbCb/HYsnv1Lht8SYMrXU0Meonxh1sSzqZwb8jXGANbi7du3HqgM492GLWQj/U0AXTIIp1xVT48XnTx8guTYibI0PJ0CUOyxBwB9P/Dd7BGwof0lX1ky1pumiekkaCH5j5T11lpUVRXnA8scWR9fz+lWlpTSWCFy3HEdc2CY5Fmn9PaYR/IO6VicA0jWEMss/p7em6tbGuiW2wAYn7RyOBz8ltTNBsYYXFxcYHtxEd+fiOIx8uP34v8y3wEebJBjNtfewCAnrbWjk8jSNhvlkeT98pSFFgGMAXuvBxMKXY70HLaBATm/x/l6UMTzw9PjI//uuePqz6GcrSLvnbI3czb9WloNcDxWOD4H0PGkPAgnPSF+SToJJiTX5tKvQWvTdOm9tQDKqvTPMCFy5Bxn/fx9+hh08dz8n4J8nkIz14Idp+owHTPj7swBG48FWiJSP3ePhujOMlvntcH4XSpfo88ZcHONojGv4BIsEUhrFGUJaH/cq0VQtgIIY4zxKxVA2JYS6mO914Zx/q8P6R0c2q4LwSIBVRT4/PPP+PDhA/7w4x9RliW+/c1v8N//9/8DmrqCMRZ3D/f4L//lv8AaC0WE7WaDz58+xxNL2mAI3N7eotQFNhdb3Ly9wX6/x/3DA3pj8enTZxz2BxyPB3z8cIvmx59QlRW2zRbb7RZvbt7gr/7iL6BKn197PODhsENvehyOR7R9h1JrKAKc6WGcB2vY8GOjGRhOuUmNr7TtlwyHidEn0uZcnef6fujjpA4+UXIlr4zEPIRCKvNeEsyn+IF8Ng12CQBFUWCz2eDm5gabiy3KooQqCpRag5RCbw32+z0OhwMe9jvsd+FoXq1RlyV0UUQQwhh/og45oAgeIIXWAFwYyz3qugzHIdeo6xJaF9C6QFUVKMsqGCkekPQGvUJV1fG7UjquSBeFL4OUAiWGA78zv7c0jPg7AymsrLdtG40Wvm6MCVur1vHMpWsyTzaQuE4SSCMilGURj42uwulKfvw/Xo8Z6jSTxxmi60tDHKeAi7m0c4auw3jfP8l7boAM+B5FwHIa2yDKGC5fbJl82kJMcs0jpJN3kbzFP0ujevE1vp9nF3mjYK5+kr86Rm9X0OTdZnTJ1CCSpz2l4DDzhrTOqRxn4rhDkhdIMFV6CAKIQa2dczgej+i6Lr6/NNhzwPVSPWQbyi0paVtIkGLuJJxcnnx/qR6njMMlgC59JqfTpe+QAwf4/VMvGE5bFAU0x+CIY26a7yoS1ZozhE9mkeh1aRtKeopRn8lMzNK5erqFewP7mOq7smFmnpnkleNTs0WfTY+xLefG/qm8l2g1wHGuYbaEwr6Sp3Mn0LNOuCfm/ZJ1WS4XeOq++V+S1oAcS0bfnEK4lOeaNI+lc/N+MmAJaTxOmX1qWD42/6XfTEReOXPBy4QVb+scrPOGPMGfqAIG5Zx4B+tPUeETMCwcur6HCdEXHRz2hwMedjvsDnt89/4S1zfX+O4334JAeHh4wP64x8NuB2ctFLwXwcPuAV3Xoa5rHI4Kfd/j7v4eF5sN6k0TVwTbrkPb99jtdtjtdjgcjrDO4dh1sM5B6wK12wBaodo0fvIpgrEGh70HTnpjoAuNpipRFhoI23VcUDrZS0Iagazw+TZ8vBGRAxB8vuPtKuLJRYXmMTQAaZlrUfk4PeZzCmxO+ZPvW5YlmqaBcw51vfGgRGm8k5BSftuUMegB9M5iv9vDwoEU4ahLkA7Gv7Voew+swRiosoBWGqXWAIWjUY9HVLUHMqqyRlUVUFpHgKOumrAVSQPk4wYUmlBWTQBLvAeD0n7OFEXlFV+tUVRlfCdgMIh4VZeNF2kkyRVpafSwV0fs+xNdnSr2S0aBXCkOCSbpiHwAYq7j8A4K1q7z4HksnQMk/Gop8EXm/5PbzkWAwgMFIQ4HX0PaTgSOwRFMt7hdUOZ5zkJR9ppYaPOLrNPtCBMIJhrdEGlPx5Qb6rZeJo+fW8rz9DizbroVg+fCqXrk+LM0qmPgygz4CYznqHPeu4pBSX4WGBvhEhg9ZThLPn2OYZyCIGm6JaAvDZaea5e5eiwBF+fQEsCRr4MAfzNB4Z+qoz2Gltr4C5R+5vfhtwRwh0+5uPJ8tfyl7LqXokdtUZljdnNGWPrMJI+v2MPipeg0g1i+d87z5z53Tl2ea0Kszce5X/ckXKsorJ1Xp55Py3sOoXJu3rlVAgBREX0sSUN57n5WCz6zjDnimAYGvhhrXPiz0YNDwxt7inQ0Olk5t84G5ctvX7HWQlEHqB7WOXRdh91xj2PfQpcFrt/c4M3bN7h+c4XD/oDKVNh0G3z7m2/RHlt0bYv9fg8ooCgLbLYbWGNgnYEuFDabBkWhcDgcAKVQNTVKNLAOKKoSTdvi+uptOPK1QNNscXl5iYuLC1TbDcqqQnEsQZqwPzzg2Hc49h2KqoAjB0sFFAHWeYNCbkeRK2l938fgokvKdW6u8LXUvVXmzcpvui2Fj118LuLic0rGoIwA45WZfADu8TOnQQ6tNTabDa6vr3F9fQ0PohAcCIfdHiCCsQBIQyuFoipxeV2AFPnjgaNbPuCMBenCb5OyDrrQUFqj1AVIAX3fgbT2WAiAfdvibnePruvR9wZ93wJQAWBQ4CmpNUGpIsTwoJAG4U9DKe/afHl5OTKEePzxuOEYLkVRhO1AFtfX1xE847FV1zV++9vfZtuWaa7/l3gs143nNIMpxlp0XTdZgbbOZsbu1yGzYr2+Ihm6Zk5GA3bE03N9zPNdbKMQ8oaQGmsOzpHAn91JfVTOydUrlaFwArESM6Qb5+DHIQAkoB4nXqsvywWA2fmAfCvKucByVL4zEU0APi6nE9uyKKRPAW6W3c5atF2bBTV5m5wEOGV5aRvz3DwcDn57Gm/rEWA6A6Dplp3c8bPcz6nnnCw3BUbT64AIurzAe9LvpJQ/hQZjWZcz0uXfubbXEqDLJLeWpCAU92MulhYRxe2ORN5zkAG7aVDSl6O0T385sHeu3Mx1nu5hJxrzKt9uJmy79lueeVvdY2gWHHtkfl8bnQ1w5CYLT6y1E2xy/9xKfCX04ob2I/M/R2F4EToz73Pq4sfYuRV6GXosYLAGDHjJupwPluCsSfpcQEo2b8hjYvNlP4VO8ip5P6wW9QCKsGd6qGdIj0EhL6sqKoAOg3JgjEHPWwT6HoBDbw3u7u5RlAVu3r7B5eUl3rx7i6IqcXd3j0+fPkMrhc1mg7/7u79De2xx2O/x+9//Ht2xhbMWdV3j08ePAICLiws0mw0eHh7wn/+v/4xj3+Hq5hpv3r6FUkWs9fvvvsFms0VRlIDze913+z2qqkZdFaBCoWxqFE0N18ILWhVOhHEOLmy94R3acuU9t81i7vtjDFQXQCEOijkBv4QRne3PMynaHETJ9zkgZX1ZS4onK+p1XWO73aIoCnS991xptlvc397BWAMVPHUAgLRCQSWU9l4TCj7QGxGBnD/lxzkHZ1wMshiNQaXhwQnrgQlSIHXhDSjrYGwfebJSFI8m9ivjCnB+24CzAB856yx5MND2+Pz586jfU0NK/vEWJz6Jh40Y5xy++eYb/Nt/+2/x/v17VFWFq6srtIdDiGexrs1zgKlcfeZxxgAdG1Wyn6yxk7gAp1avn0pn873EyP6aaSRPAmjBIHFIINBG/x/3JSmdfdclg/NLEgnAwntnREYSgzPyKSrn6D4vYcylbZZbhIl1V8rHglEaqMYr9tw31lp/IljYTsmARl3XEdBkgHMAPQaw0G/ldOG7iVvVmMd3XRfjFHBMHTa2jTFo2zYa2lWQzZNFmIVxkp4kkrYLj9s0rpdss7nrSvnTyqRdtSQTc8DKHEnQJu3PnH13infx+/lPAXo43+Ye6JJy98vPuxGoNgOQfe3k29aOj+XlOXVWTmsU+hmg9ldGZwEccxNnLTq5lMfXROca3M9d1ujawgqB/J1Tgs9Js6ouJ+4t1fsUrW3HQVf55SfduUrSmvRPuZ/r51RoSTByLUn98FTenGZVXYBwogiwmkXT/KrFsnF5Hi2uesDbblGYs7CJVfRKmLMOlgK6bgg1hRNUyEeXtzYAHKzsWQNSfn9/b3q03RG60NhoDbUhNE0NpRXarsPheIgxErTW2DQ1mrrG8XjEYbdDH/YaF4WGMcoDD8YrgPv9HjbIuLIoUTdN8KrocHNzg2azgVIa7bHH/rBH27W4393DYQOCXzOAIjgVvAYIMM6hdxZkTVjBHtptqX9yY2UJJJd9nubt3BDIjQEOzp9BCKkIzvX1epoa4LlVLk7LYzyt82zumTpyvmx0l2WJsipRNwWKssY3377H/uEBxloorfFwd++BM6U8ABfGX3s4xO/kEMaw9ccQBwPdBQPdH2/swSwKHkn+FBE+/cDAWq4fYIowOSgYoc6FbQU8HixsADvgLKztR++Z/kliV3PeT8/ggTFmFOxzeG4An9ZQDlji9pb5+uC0Yzd3aeCl/fclKI67mfuPU4a/LJ2SIbnfKfE44x+Scw+YSAKa8PTk9qNx/8uyn9yvoo9CkeE7DWDHHE9xc/2X46GneYvDOFm2/WeepzRd+F4EcKIoClRFmW0vBv5M36MTpz5prWP8GvbiKgod4vdQjPHjjdVhPlpr0PfeY5AD+2qtsd/vRzxfBmGVNPc7ndupvrHUtk8hSvKRoESurDWADNNcmrnruXmY6nXyua63gNgiNEwtMY+SvF+K0rn73KDf48it+D6Qf4VhXkugxrlhAW0tpfbT0EbSfhuA13GaXxedHYPjlJGcpl+6FhnF2kr8idEagOEp6dM0Swr1l6jL89Gvc8SsbaM54yvXf2tBDZnmlGF1qm5Lea9J/xQBIz04pHCXysupOp2itQp1FDScxg0nOhEpGOsA2wOKQNZiezG0lzEOxjj0PXtw9DAc+dtZ9KYPcTREsMKmgioUjDPouiPao8Nhv8PxeMRvvvsO796+Q9P8JT5++ICH+3s83N1jU9cga3F/f4/7cNpK0zRotht88803+Oabb9BstmiaDbqux7fffgsVovUbew8Li7ZtcWgP6O01dHA77qyBCQaDgQc3nAVghlUx3iIi902nSuaSsjXq9yRNTlFxzntwEKm4RUU+r8RK6LMooTTs5WaFOvVYWeJVOYUxVZ5zQM7IfbvQ0EWBN2/f4+27b/Df/e3fwoZtOmVd4+HuDl3fow/GhA1HGf/+H/8xjjc4H/TWGoO+67APLt5d28L2DqUuoAN45usCkPLxNzyQZOJ1wKEoR+ZbbCsSp1u4sBrlrEXXHQGMlfecIuecj9B/PB6jAQUgHkHcNA0uLy9joMG+98ccL/V0bgxx28tVTrkKS0T+BJqyittn5Mqg1vmxsLSd7lkpM1dG379SZXWNrjLE0wi/5dxAHF2cOMaDgPOhRxnkHOXN30eGxLiMUR1WyLqJ3EsAiFwfjAyPDD+Zo7n1ngFQXDbq1oK9OfA2N5K2m+2wfayssqenOOfCseMOEMenym0qw7tLfj0AN37bG9/TKAof0JqI4slifNoEA6My1oYELXlurgURcm0316a538xnZNnyeqrbOOdGXmS5vFNZugTQrdXDuJ342dzWUE7DHhzHdg/AQTvPG5GARDxHv6TNMAEFfnGaqUPSJL6N/Jh3zsT3yPXDU4l5458SPfmY2JyC+nUMoMfROR384oPhzLqc0+4vWvcz8z63zb+W4fWcQIG8/pzlnFt+Pi3OWvZbnTdxCLgzSBiVsqVSJeSxtLZNXBDQWut4gokm5T02HADj0LWtNyIBQCtsNheAIrRdh64Lihcfbdr1aPvOBxrtOhjTwzk7UvZMMEDbtsWx62C6Dqbr8fHjRxD80bV/9dvfoN/v0R9bPMAf1bp7eMDHjx+x3+/x/v17/P3f/z1UEVbayhJtb1AW2sfiKAq0fY+267A/HqDLAsoY3D/c+wCVBMBZHHc7X6bWsGRhlQUpQBnAkW+f6KEi3PilovtYZWPW+HEObdtG92gZEJLIb8lIjQW5ins+jZVQ+f0x4/DUokBqIDjn13wLXaLQBeqqwjfffBO9GrbbLcy3345XrUMQ3H/zb/5NVJQgjF4GieRpIbA+IO7d7S32+wMO+yO6/oiu9SDcbv+AruthjQXIoWv7EGzXwBjvseG9QwDnvIdP3/n7ThkQeQVuqcm4HXy8EeBwOEQj5u7uDnd3dyiKArvdDpvNJq4A265fP6czhqz0AuL4H845bDYbFOVwFHEaCHA6Bl5WaJ0Vx+wrBjlOUfAbCP0gDBY7xNugyFcGryEiggq/R33jAjAicIfH9tTIiEuBSjiOZcqJF/tACSCTDXwiwoILx6Qu6R/To3TFE8NFtulms4leGHVZhXvTLKyrfftnDPGpTeE/5baUARShADYTlPJ8r65r9H2Pqqpwf3+P3W6H29tbHA6HKB/YC6vv+3hs6hKQ9FKUAhTOLetEz6W750CYHOjO+lYaC0TyOeaDnB5B1m42m2kAV5cL9vuylM4D58bHBH9tNutcveTxtxGwwcsu+f6aQY8nAxxMSwPklOL2tdEvAXLMIr4rEeKluswhvI9Fn0/Ww9+YfWZNHieeODP910VLK0DyUwo8+Tn3bG5lYena2nZnXSy3upzmnXu/+XKH/f6P0Sr5kTlD2RuAT6P51TveiMJCm4E3v1rorIXpjd9+4h9E27YR4PDxHAeFgU9TafsOx8MRvelRlho2HLkKAMb0OLZH7HYP2O0e/MqX8wpe2x5xd3+HY/8Ox/aItj3CWoO6ruCswWbTwJoem02DNzfXoELBwW83afveK9Ok0HUelGFwgBTBKaDre9i9X5lx1sD2PcqigFYE0spHSlcEaOKlgAloMAfo5ZSqJVpSSnxMBh0VsvS53Jh/Llm0NJ/Y4DqVLq2PVLj5uXQFx59kUqHebHBxeYnD4QACoLQe8WEigjUGjv/8RR9QtCzDcX7Kx4MJcWHg4IOUqgLX1zfo2s6DGbZH13tgbn94gOm5LoTDoQ3jp0ffGRhnYa2B6W283rYG1nogr2v3HgAJxyUzkMDAmFx5Y0XaWhv36PMY2m63o6B2p44MPsWHU6VYtnvqhTT+yxmYi13+dKL58c3v8jXSnK4xK0NCTCOp5JswTimkIxH3SDZ81mx0wwcD+bl083JgLSX8UPJHAbbEsoXxOPqbe49MvZbqGPUJ5EXvqF8y6ISUralOyd5VDMz72yTSBwPTXwadOBXPv8ZpECRAVROPEdabZEwOfl4C3o+ZO6cAJHnvFN8f3Q/je60uvqQb5tJMAaShjrn6ptfYmyQdn4BfJLEhTVX507KIRN5h0J0LtD2Gcn3xy/FCl3yeJqLxDPX1Z9nvvz9Gdx76dsaewHicrLcVvi45sx7gkMDxoOMDoGUw2qXf3fTer9tefRKdA1Tk7s0Zm48BXp6rLo+hc43tr2HQrBEquWeY1gi8s1daMmU8pwG3Nu+Xrotzg6KbXuc/ay30Mw6TKCjFNRL3nAOcRfRcgAF6Y/3eaiIcj0eACK3pQaTh7DiavzEG3bHFfr9DbwyIGg+CwALwJzbYsNXg9u4WpdbYVDW22w160+P27jM+Pzzg9v4ODw/3sNagKgso2uDNmxtorXB5sUVZFijqKsT56ND3PiCl0iqcwqKC54mDIx/RvzM9DgE0sdag1AqqUCCtvZdHWGmEslERzx2NlyoZOSVqyRjNRdKXabxSWCwCHIvz7qzxMm/0DO84fqe17IKfl1tg+Dpvv2AFuCxLVE2DzXaD7cWFP2qYAQquQSi/bVscj0fc3d3FvqmqKq66VlXlK6l8cFBYh7KscLm9xGazBeBXScuyiHVp2yP8tiCNpqmw2x2CS7j3VDKmhzE9+t6i77sQDLCDMS36rsV+d4eua9H3Hfb7A/b7nd8WFbajSKCDjSZeneXggXVd4927d7i4uEBZlnDOzye/SWjdtrWc0i/BFTaoOWjhZCVNKJ1TRfolFb/BQP5ToglvCACAC6dvjLzDgt2kiKAI8P3gZQQFcMEi42EBCZTzs+sAjVOybJB3wVNRAhri+3A9/hfn/IRnkYQKMOR3Zt1i/YDRuDkFMKX3UsCBvSNScANwsM6fmO4cg1Xw7ZBUNdXvTum2Y747pOETmfjTOYeHh4cYXFTWWWs9klVzekWuTaTcygH254D2/F3qN/Kd099zdVlTRvp+ue/p75yHS5pXWZYwLgDQTRNOTxHbRtMqruRbOb1rLf2ywEaog/h/tv4LNjGDG3yCinN2+YGVlNWHcnzmV0hneHBEeDv5jpNtSxDgdfhU4dP++tvwlV7plV6cpAAeYlX4I7MwPjbLmeGP1LMw6qxwdIiGlF997iO4Eb0fgLi62vadj1lhLXTpPR40dDhOVcdVpuPxiN4YbLcNjLHoOgsF6w1EWPSdwe3nO9RVBVwQts0Gm80WTV3j++//gPu7BxjrcHV1g83lFaqqwptv3mN3f4/dww7/8N/+EdvrC6jCn1Hf9h2Uc4AxuN/tcHV9Da39Kszt7S0eHh6w2/lYHwxwXF9eYtOQ9+LQhT/SLrSHA8Ep7z2glAYVJaA0jPPgjzFB6ScCx144F8ibWxUzpgdRlShiDqTc6PnhuUdqWwi6eQLYpIqUEwFXz8V/WZmVMRziqTth+wiRP4a3Nz12h4PfXhTAjyJ4MxjrgYWH3Q73d3e4u7/3hl9Q7KkoUAUYrbfAfn9EG07P6dsO3bHF4XhEU9XYbLbYbre4vr4CnPdq2O/3Ma/NZoOmaVCUJVRRQJcDyKT8Mh4ARE8O79lxRNce4zHHu90ubj/pTRvblIhikNzv/+n3IPKnIXz69CnMmwP2+wfUdQUOgHoucXtLcCOe+BBc2f12q8RQZgMD01gzfEyuCAmTloqxEuUy12S6zP2oX8mVOZU86/AURfiXpFjrEFjSWX8ct+0NbB9i/IBASsEqBC8O7p8AcqhcfwmQw6URPp5GY4P5fCm0CpD1uYtPfhsPikuQdZp+dUUw0vdP1LUsy+Ddp5By2RHk51zY5jjnlSDsBvlMBmyx4qQkFT0GfFzlpqnRNBWur6/w4cNH3N/f4+PHj4KH+pg6DJalQMUcf89tdXzMolf+3afxqdbku5RGjv01C5fpO6feGnPpyrKCchZFiB2WrdcZQ9CfDyYruP7ZlL4GoMOThFbPSZvXMzzCm5kwIyM9Z7Dz9y+/NetL0GqAw/YeLXIEUDjP3rdNCBwWNXmAV36YyEV1IKblaxSecUQ+On94jF0RRw4fXof2xxESPPoNf4pBFGIYZLzPg86eEEvo9TRtLihR/Ja5l16Tire8FpcSELE0Cu6XIW+ZVZotwYk0UqjL1YJ5WuNdsPh7+sA0j6X8Z54/hy2cTWfLfSloT2fmMAiXxxh0c6so51Kub9fm99i6z5IL/zmpWlJEkAfhiajxEJx3pyfyiLaxUAQU2m/VcNb4laKVykFuRSq3ojG6Rn6LiXXG158AUiE6vDXoTAeCgQX5gIw0BDBzALqui2OajShjLIiGo9a0KlAUFUgp3D/sUJQlrDHYHXcoywrGWNze3aOpGnh8wuLHP/7oV7XLEnXdYLPZgohwd/fggQci9Mah601g3xadseiOO1hrUdY1jm0Phz6snlvAEbQu0HcPcNafUrKpG2zqGnVV+VVyB7/33XhODFLQZYm+62ABtMagDNdJab+K5wLvjs06nt0u7Dd3Urn2+32gtYoKqV9988CWMcOJHH3f+W0zTq7AczyQIITgQh+G4uFGq5pEaZSYIS/v6BBcnGl6sos3lGUwVfmeUxqDLg5Kee9IHyaDvQL4+fBHfq6UVYWyqnBsjyjrKm536o57H5C0LLFrj9h3HY5BsWcPkKKu4fYHtJ3BZgN8/PwZD/cPuL+78+3Y9TgeW2ilcHl5iRtrUDY1drsdHh4ecHt7Gz0ntNa4vLxE0zS4uLhA27Xx3YqygOmMCPZng/wmOFKA1lBVhdJaQGs4UrCtn9+OAxEGIKVuat+mPaFuKlyYLbbbjTdq+h5aFyi0CkfTijE1bvBJH1jr250cAc6fRANFMM6fcgQiqMJvHdMY9p2T4lMlmGf5/vanPrjRuPRFp27xY4DDOYTjbSks+DOAGLQm8quiBP/nJb4HNQja34cMckuxTn5wjt/7sfIkD/xOr53SJ3I8Nskh6Jx+PrfHI0zbwYX4R97A9d4divvEAYpUrI/06IpGGgAEQ9xhMJSdZAKjeg16V1pVL+vmfrswVQdNOGaSa5vAMziQLs8Z1pfj71Bxy9AMBeMHLsincGQ38dYpoa8GXX0Ad8Zlp3VhuIJlOj8n21MF7z/t3Gj0cRuOx4Fsa9mQsg2TTNKf4Yfc5sLghu/PPmxZU9Aa2GwbOFh0XYuH3YPfRmqMP0VKGIkuyHQJemjlvVKs8zyRNdKBJwd5RXLcjJoxZxGA4ugjcDwitm08SDWMoxRc8N8nrTKZR3L8yu8QZacqa9ym4Bt49AyR8nMLnr+acJKWA1AVBUzfAWH8ujDGTd+HIefgjPELLBaTY7yzupeo1WR8pmkz787yjttsuhDhEjkPpM2aQpRu2mSz5PPyMi/aykNOUd8d+L3wMELQCEJQbhfiZkWvMJfW3MW/acxcGr1YHEesS4gsHAZga85rK/f7sSQBuHNs8CVa78ERgsd5HZU5PCInEew/mdVCxPILjK55Lw7HjwUGPTtywsR3GJ5hBZjbYNxALk7E56CpkZmr6KCoTgfD2pL4nQalPwz/Ie8RyJHL2I0mpWSELh3QyA+iNUhv7veavJaM37nnn3eNZUyDTrO+BLlyN8prXk/LCPp5xW4O3Fj7/BLN9e0XR7hZpoPrJJTy0CkU0/nEWlHwGnD++EpyKAqFLmyjIEJUdCWdajfZ3ktum77HgwIp+KKDQ2979Kb3DIpUCG5XeAEVFIxj54+yU1pHY4Zd3/17E7QuUZYVHBwe9ntcKA3T99jtD6jLCofDAfuHHd699QE9u97gxx9/wvX1NcqiBClv2BpjcXt/j6os0RmL3jl01oIM4KxCby0edju0XYfvNlsc2xZd74/iNL1XXAgKtjeAsyiKEtt6g03VoC7KoPs4D2qzskIKVJT+qFEHdMZ7MihSUNq/nw3HhcYel/wbg5LpnAtghwvCnYOI+q0PReGPy2XvBlb6jO1BThok7NLeIxZHYnUK07nsWCjF3xDKknAjT8YJK/sAjY4znKMx7xyUMja0hse9csl/gI/fUlYVqrrCsW2x2W5gncPd/T0e9jtUdYWrpsah7XDoOnTBG6HtOhCAi5sbdIcDjrqH0iU+397h9vYWt58+e9duwG+NMgZUaFSbBr2z+Hx/h58/fMDPP/2Et2/foq5rdF2H6+trXF9fQ1clDscDiHwQOqcVjl2L9ngMruMesLfGwjjAgPyWp6qCJYI2Fq7TsAhHQkYdgVBWFawzIAVsthtorXBxeQGlCdaaGKSxHw5uOdnuzjlY+CN1nfOKCXs5Wef8lh/lY5YYZ1EIgMMf6ECwdlCe+VhLonDEbtY4kbyOly88bxlsXz9DeOw5x/nwGKAAgPA1HUGOqMhGQIwvuVispDXyeBmwPi070ryW+WxIH/VyLxP6tvOnAhkDBQqLXH4uaK0Ddum3eDnwnB3ra9HDRoAM0hMgrRfrYi7qZaksGdd5MErDJzJtGMY0sUWe9Ic3EDEEaVbaq4bSSKWw+Bj1QSGbIh8N7WN9WuZ3bMSk9Rr1gjCi5Nh1HEBbEJGP82O1hmPgd9I2QwHOYQQIcOHc50Bejse8lnQ150Ee5VQADoCmrr1sMD2sMzgcDjDWj6PoDeLMoNc5GwJ+e1CdFKBsCPYYgDECbx8c6j8ex9JKTnRg+SaDkgNHfp778SZPWRn4xjAGpYybN/xlqVGurZqvA0gY9WPnwebhhS3YbFOFBkwPB8QTrZxzsL1fjGA9Qdoysq6pLE3eBsjNo9n0UpZOjfTR9WRKuyTtGcZbptaCz8tPEkWSrJf/j4jCQh5gnI1zMSiNUR/OlZgnHiiD/TdEk8vrxmvsj+ckmf9Ty1kNcGw3Xmnyxwda74rtHPwhgQBoWB3wxkU+n8Fzg8llGfscfR3uRa/0So+nc70g/tSJBfW4SVIG5wBYEAXm510GQlsOexFd8KgYwMd5xrLkrjgHfMT7BJD2hra1BqQVnCIP0quwNu0c+rYHCGj7HpdX1xFM2O0PqJoG2+1FPFKvKAr0nUWhSpD2ngGFLuAAlEWFDz9/gFYaF5ttiMHglc6H/R7OAYXWqOoGDoTd4Yj/6x//EYYIVQj6dew63O52+OPPP+PSXKFqalRVDeuAfdvi/uEB0KU3jJz3Mvnpp5/99pT9HkVRYNNscXN9hW3TQJNC3xmQdSjifmvvcdAHrMNEvSh4I3BPWjuWzSf5v1f6Ul04SzQo9BL0Hv0pTiOVzxV5c23E2PGGcT6uyMvTYOw6Rzi0R7giAB8EOEXoncOha/FwPODQd2itwYdPH70nRF1DF97jwyqFDhaqLFA1DS6uHOq6xna7xc3NFQCgrmtsNhtcXl7i0B6xPx7w08/A57tb2M8Wu90O7h8dbm5ucGiP2G63Pr5HU6OsygBqWa8gBAMIcChRoAzKvAlxZrpNi3rT+MCmbYuuP8LtHNAeobRGVZQgeEO1a4+4vLzAdrv1iyauR9+2UEWNtR0rvetk/zJYlQITMlePQ/HglHujLQB1YkxQ8t0F43MMfkz52aBJScBrApxMyuF8fn0yyNkQgyOCnYOlzF4Frh/eTC50UfK+k6NBiaC0wlqjadzOpyoOGGvis8IWFsoyAeEoa1UUgl+dzFp84xgwFrxlE6PSHtHnhGwgUBJbUPi9PCAeYtU4Bz1XeSJoxd7fLzMOCYQqLBDYABLoQmNbeJ50cXGB+/t7fPr0CR8/fozjwB81PsgK9kIYZAehKINx/2JTaOirOX3xcavcnC+DFo+XVewBmHo3cVtJnpmrs3KPHpFn09ejb/sxH3oWNOHpKTme1SO5lFtwW00MbjBY9UX1lS9LZwQZDYzIOpANzpCUioyctjqDZMa1inGy066K03u/jGI5pS9Z/qmyTtYluX2u29E53htL3hxr3JHSvF+KWXnm/Lg+nHPjGtWVltOfWj1Lx/nc86vqcsa7nEr7vHmT+H+ZbY+VK7EFRK6O2WkOc/wj933WNY8C5i0AGE7v94L79zSm9wE7uw5Vs0FRlri6uoIqSlhrcTweQpBPhavLKzS1X1W6u7vDH/7wR2y3F7i4vMT7d+9x++kWUIBSGsa0INKoytof23nsQCB0vUFROoCPnm29u74uSrTHFl3nT78w1qHtenTG+ngb3hrG8dAGw8q/l7EWxjoYC2zKEk3T+CMyi8Kv4Dh23fXutZ3xJ8ewEcJ9yC6gBHjlmzTYQ+Ek25TzcibxqK8y/IT//JaS6d52uaIpx8EpPsjeHIpsZj6eeK8VlFMQc/PHmN6fpHN352OqaA3rHA6HI0BHHA4HfPr0Kbpb++MUL+J2koeHhxDE1uGbb97j5qbH4WGPw+GAuqlR1hWMMTi0Rzzs9/h0+xmfP99it9/7raWWV4yB3lq0fY/94QAoQm8N2q5DVVfo2g5t16IoStSVP96WYKG0j0PjPS8MXFGgKktUVYn2eMTxcMT9g4MpO/QBDCyLENgWQFfqeDys6fohGOiZ7Z0Gc13sl8mq1nisnUdp+gBxyBXFmdW6s8qaU8d+RTTwk7G+yH9pXLeoa2B8KkWqa3oPPD0ua47/YzngYk4WsyyS9fYySvA2N9aNTvIfuHNMm0V9a1b/gAfuJbgsAT75vHEC4LDWg5j8ai7hq9HIeiHjk5s1bFNng5zl9mazARzQ9347Ztd1MS4HG+lVVY1AT7nNYai2HcqL75eCnohg7qqqR/Zy2qPUe5foRWBu+nsS2WKWFAO/0Wbzi9s0WvX3i08I9eRgs1x2btV/aYHpS1Icv1+uwPjVwxtLJQcAZIVdvKLgJzz766TVAIfpwz41HpQ0MCqKQIdktrITeS2C4sJBnCzE6JS4NjPwTxlHOUbA18+hxwAV5wIE5+Q5l9fa61mAIYPcLQER55azJq9z8uZrL+0edS6aKYV7Tnma1JXy95beaw7YmHt+dV2S91gLipwCWE6llwKFRtfjEyelTWpgSIAh5R+nhf284jBXNsn6euY1KDPkt2I4eE+3vjforcFhv0dDhO3FBYx1OByP2B8O6LoeVVOjbipsnMLnz5/xsHvATz//jD/7sz/HxcUlri6v4KxDb3oYY9H3PtBhUfptCS5sg9BKoTQWIH8cbW88mAFS/lhP441Q64KbtzWoysZfd4S27dAHRdxvT/CBQn3AsDqetBFXZwRoAFh/xKgNK4hx9XA6Fh+nTgTQIBnGqZEj+0l+H04lGHaHp6DVkrkwJ5ecW/LgeB616ZQMM8aibTvcPzygs8YHri0KHI8H73HpHO7u7kAUggCWVQgYeuEDkRqDruvQth2ur65QVw00fGBTpVXUuNuu8yftAPHY46r28TAQ9lXXZYG6qUHab+3gcdiGE1T8CSh2AJqcPx2FFEWwDE6BgmdTWRRQpHBsDzBlib70wVP5pIaq8kpiFa7brl9sqyWSxozkozleG3Uf5z2LHMYAh3/mKbJqAHvjrHFTvpvWX5bJhuVAv7xB8TRywwtFPHPM8yfARWgjlbh/pc+RS2UKJukl5dr+FHg/lT1BP2aLWLKjmL+Q6wv1moJh07xyn7MyXrRfzDoZe1K2S48YyyC3v4vp4/wuX2A8ignE4IZzDmVRwtY2enMcDgccDof4PsAAYo1AmyTvUfuFhpIA1kBuvX7pKMtzlmTQmmv+uqjPGmJgZqIb8QmaNJh2oT34ZJpxNjIe1csb23P84NdAIyhM8Dn5+UqnaTXAsbu7j4E9/d5x5V3U9MCEhw4ZT+S0O8aL5H7/pPVfF1G9NYjfl5o8v3p6wTY6t/3P9Rh4uQlOGYVwuS5n5c46zBPfYW4V5qXa5YyFh0fVhZXyc6svPShY8TdiL21K5wiIRbCG4Nf5rC/PWOv38BoblFAKqx4aBB+/oO1a/OM//RMuLi7w3W9/CyIfT6M9HtEGgKNpNnhz8xaAV6z+w//xf+DDhw+o6waXl9fo+x77/QHHYwetCZvNFptmg4+fPoKgonFYlH0I2gwcewNqOxyPe9w+3ONoLOrLK3QGuLu7x+fPn7HZXITVSwJag93OBxx98+YNmnqDTbNFEZSVstCw1gd61soHjtSVBpyF6U04gq9HDJKFwXOCFWVuI6/8nT9mpeGSKoE2sy9cpuWgoEuroynINZiZ6X0Xx5wiivvkuTyf9mUUkpFhRoS+73A47NHfOlTHA6qqQl3XuLu793Evujb09QZ1XePNmzeo6xpKKez2Pljo4XDAcXfE/f09CCEQLgDdaxhrsNlsYhtuNhu8f/8eRVHg9vYWd3d3eHh4wOfPn/E3f/M3ePPmDa6urrDf7+PRtAAiKMGBT3VZ4PDwEPtEh20WShWoSg9idG2NQhc4Ho8olEZZlP6YW/jAvN7wGI5nZh2gKMtRvz2mfeU4kUfCSk8g5xBWNDmuw6ktKeson4VcQhoDeIPRKn8PbuN/CuSEnTXXxDnDhsjzLK/Czsx7jNvppPeEyy8kyGdjmgBexDg/EnwhAUxFMIZCcEw6awinQE+uTo/RzzyrHsO/0oMlHpUsju7tlULJQXvDOw2LpCFvuNnt7M9JBA+eSrLOg7eXl5fYbDa4vb3Fhw8f8PDwEHm59OhK+buCfhp++QRKx3i6HeSl5ntuAWi0kAAfL6au6+j9Eu8JvZBPqvpS9OsDB7xHLNvVpxbtXilPqwEOFZ09yX+3AJyDsX0MsucAgAVrRMsdGK1lQ0muMfjOQ3S1yyHxPluaXDsFhsjnXoJ81tP8n9ObI+cVccpTYnVdMs8+1YvjOfM5J+/noEFxOj//Nc/I1YxzvDfSe3PXzqnL0nPpNYlXTu8tKHWn0mNQ1ykwh2ErAjDsOx/TsEI6LjP9GzKaR/MfN5aSOZX+JvKBjRXFgMys9D08POD7779HUVQoy9IbmbpA17b49OED+s6vpG+2W/zt3/4dLi4uQaRgLfDdd7/F58+f8enTLfiUhEKXaLYXcMYBDlCaQEUJC4Xd4YgfP3zwbvumx8P9DqBwmoUFut6ibQ2U7qPh78HrArokbC4uvScAAOcsDod92IJgEGIaAnD++FjToW877I4H9MZEIM8fkRmO7RPtTWH7NcXIkTniCJE8DuaFeq7vU34pgY10PC+Ng1ypsixrLSC2qOTAk8eMt1weczKPg2C6zm9PUUqhLMsY64Sg0GwaXF1f45v37/FXf/Uv0Xad329uCd99V6LvDbrDcTim9XjEn//5n6PvO3z8+AnWea+N4+GIrjdoux5KaXz69AkPDw9oj0f0vYUuKihdojcWXWfQtj2ObY/NpohKwMPOey4VhUZBQK91xLuICFo7aKdQBCCkanzsj7LQKLRCUWh0rYnHFtsQF8wYB4PhBBNpEK9t72isJXyMvU9siKUwBPl2o0UdBj5kvk9R6KMmJQzDtN4S7B1vnfsTI6k8Yrz1LPaZyvAU5/mHg9iqEP4YSLDOje6dIum1MGfIcToA3iAWaYB5jkaCH4/kTUZHYQAnBWElz5njP3N6g5NCP6noGEwbvGqJwildfR+va6XCkbEaRIgBE2Nei63wNIrvLOaDDVvprLWR11RVBQTe1jRNiKtlR3wg19fxlK9krM39Po8HnF7AOmULzevPwDnIzByQJ8cUnyQGEKy10EUx2d6jlBqBRF+CcjLzsbryl6dp3XhMvtI6Wg9wCIGgSAV8wwc0Yu8LUFDoabzKxf6b0eRwI1YMkXIWfZaUG7CS0T4F6XouMOKl8zsX2Hjqtbl7TwJYAi0p/0vpn5uIgHNjcMzV79TKzlzac9OfYtZL6eUzS0DEyMVzAdTIUS79MijClicgth7KHAdgY/S+U4AjnSunUPxUEZwdZ85FbzapKPsBJAx5cd0FS6vvPchRFB22F1uUtXer7/sebd9G4xIOeP/+O9RVDUUaihS+ff8dFGnc3+18fI3wV5Y1OtuiNz0oxMYgpdE7h4fdHkXRAeSwb49QSoO0Rt8bGOM3D9oQFR5k/Rn2SqMoCx+AUheAs+ja1rfrYIXCwW+N6EwH03XouxZd33kjQbRp2l9Dv/j+zLczD7oRDCa+y+5IwI0FxX5pLoy2TibP5eronDByVG6LyvPzqVT2sUnLxxPDGPS9B6z6vod1XsEvihJNs8F2u8XF5QUur66Cp44/4q+sapSlDxbrjXiL9nj0HhRh60rfGw+C9D6uDOAV27ZtQeRPNqmbJhoJCKtPbDhyeuf8amiLcAJS4cc/Qlp/8oVGYVQMpEvk93QTOcANsRT41Is4B7n7CR5Fe2QXpP1tw8kzJmzBGsZzGGO8RyX0RwrCLvKTWRrGu+z3lLf5uiD+Hn3HeoDn10IC38jO66w8jWNj3IajP2AUs2lO13qMfkmgaBADGOu849yn5S6BsV5pTmRhvq7y2bUynNl9mnYpfzZinbUowqkvKHyAT5kHDZlk6/5c5CDbXfDPMH7Ys6MoinC60+ANIYGOobrslTOOAyPvZ+txxns6t9x3qS6TS7sW8FhXn+k7SnvLueDpqCieBleEQLm5OsnnXpJybfXro2m8oTHl9aJXOgPgKJX2K0PaT37jvGLUGwPn/Fl/vHIEJEdyCS6ZZ2oKjuQZ5HnwYolyhuKXoHmU9HnqshZsOAeUiNcWnn8qcDGqW3RHH10BA2GTZ5P08vdL9vOgJ6zPP2cwpddG9ZW6yQz4MPd+ufRLaU/VZQ3w4BMy+DNv9K0BabLvJ7TVqIeu5NVyPy0bmlIZ8e+7zsjJgSE5vuOVZUQgQykFDR9oUyvv58b1IqWg+Y8UCuWPlzS9wbE/QBcaVV2jCLEDnAMOhz0+f76HMQbv3n6D3hgURYnNZoN/8S/+BW5u/ojb2zv80z/9Ew5th/3xiHfv3uHhYYe7+ztcXV/jihW1ssT+eIA2PiZCZ40PBnkAjocWfW9R11torX0skL7DdqPRbGpsNg2qqvGGaNvj7vYOxnaoSo2m8kd8WmNwMAaH/QOM6cI2nQ7WWeiISUy3qITLvs8XOyc0dIpDLCiQzqU5CndoCUadyEd+Z3XcX58+44338f5saVw+RrFK52nW+IggmvKxT9oOhfLjzgGAVr4vwmqaKjSub65xeXnlPTTaFl3XYne/D0E7CzTbLa6vb9AeDvjxxx9xPB7Rti10UYzqY61F13VRkX379i0uLi7wzTffxBVxY0yMlUHkV8pZ6b2/v/dzEwptZ+DsEUq1Mb+iKGLsPjjnxxYBuijCmAkzjQhaV9DKoCzLYc46DMEbzyTJp6RngG8vD/T4ewP/sdaFQ2HGoMY5smTUt/G/8YhbAmfl2P6TpQG/HHutiE8+slfKARdQr5xcim135jydA8OzixYAYM0E4AABLgIZw0lUwHjbwcSkESDq5JTVOV6R1G9Jtx7LfxeVI/lWaVvyXGFPp5YIpjdomgamqlCj9lvUVh2F9Xwk+XLcoph6u8BFr7eiKGLA0a7rRvxXzmvrxGDEMtBxPsC5EOA8l/pEWTmwf3VNFuqdjiU4F49qLssypvmlwYXRAsivjFwAMXNgzeOA838+tBrg+E//8T9i02zQbDa4fnODsiyhtUKpC5D1522zMuvnvYWllJt7me0vOyHAHXKKQG7F4jHo+Stl6AX1IELiVgkAbgpy8P95Iyf//Hz6p9O5eZ8rKMIi0ovQnxyjWwNKC0OCX10KsmhQn2ibOcNgVgF0fjhaKTAlZkPwR8kVhT+GNcTquPvpZ/TWQBcF2s7g2HW4u3/A9sIfb9k0G1RVjf3+iLu7Fj/88AO0LtA0DcgRurbDw8MDqsp7VhyOR+z2BxARDscW1jp8vr3DZnuBLSmUdYP2cIAzBto6WOdB6KKq8ft/+gOsddBUgDTh/v4BbdvCvdE4tC3ud3s87A/o26NfsXYWRaGgUcFU/qQXZy2cMSD4gKRUFDAE9Ic2KJVjBRDOhhU0g+gpNemW3JziwTB/qkVOgSHy3inRflgwAiNwdYLGgMXYfVm6MA/lzNf5XFoaw6bvYQBYUuiNgy46tH0PkMJm471xjHOwFjgcjtBqj773/dAbb7AXRYHNZos//823MH2Pqqpxd3uHruvRti0+3d7ChO0g7795j6urS9R1g77vUFZ+y5UuCxwOh+Ah1ONht8P93T0+ff6Ej7ef/akpinB7e4uLzRabpsFFXaENXj+KFGxlYY0FOcCYLhpYxliUhQdAnCJYeGW61BpQfoWYtBpkxRlg6Rzx/PdAXxsNn3AXFBdmBh3muWJwnFVPTEHaP0VyzsUtBiM+PwNMD/LBj6EcGBE9DhKjMgtUzBgYJ9vcOTjBCtxw2R9/TeT5Iw03GOBw4gnvc7ewmBX+eM5Qck+Wv/Rb1nHQ0MepcgAHhet938P0Bnu3i/EYLi4ugt3ggU4dti6+ZAyOiaE/03bW2sD/NmiaBl3YvsfebGl/W2ugZtrC/wZGLejOm5enwIglUO3UePTPrd8qwgvPPpA4x4bwNp7/9DzPV0f7LSoB4JD1kDFbvGx+Ptn4Sq+Uo9UAx3/9L/8VV1dXuL6+htYaF1cXKKiCIuUHvBtWdgLgNGKQ8lsc8tI4SATHEhp6Kt1T0MrnoDlvhqcaoLOeGI+oy6l7a/I/6bWRpk+uUVjBXZP2VPrnoBjN/AyaEypZDwqw0p25tyCU5jwn5p4/VZc59PfUOM2lX0qb5nU6vYuKwJBsOX9Jg5E7Snmy7DTfHKA64TOQ/C4x5EFQIBRaoywLGFuh6nu/17fvAfIBHG3bAscDjscWh8MBm80Gl5fX6I4trDF+VZgc2mMbV9MdgLqu8c033+B+94CH3Q5d14eTMUp8/PwJ+8Pen2Bh/cka1lkY59D2HTZFibpp/LYB4wDl9yJ7JYbi1oau7zzgYXooRajLElr7VStjDA7HI8g5KDhsmhpFoaCI0DrrjT43devldvLfc4BiTsUO4IYL9yf9e2qFyCWgxPCMHBPOOR8PJJvDTM5Olp1P9aUwR+d8gD+yFrZ3MGHraFGWcM4F93DvVXE4HKBV6ZX4tkXXtiiLAgS/f/5ht4PpehwPR5RVhYvLS/TWYH/0Xj5d1wHk8242DYwZPCd2+72PySKMAutsLJeNtt1uh0JpVEUB2jThWGE2Moe51XXBSHMeMCOloBzPzaH9iRGNSBL4XNcJuVXP2LZh3MstKgNEP/AD/9w078fpIYTx1pf5unKhU5BDzLIwnX7N8IcEMnOLEdGrSfwe+PkyWCHzzAEXo3QrZWzMS5Y78145fSrlUTlyzo2M7RyNZgYjf1JPBusnQocYcNzAyBg4nG4v4LoqpeB6P0e63sdlYk8IIkJd1zHGhQc5CKoYB/98ThrFWxEuUcaZYT6E+1ppVAzUCi80Dlwu+8MYAxJBS3N981R9/9xV+rUgx/n14vEneVvGHiMHwhDkOXeMcgpIvjQt6wa/FhJhHP4k3ufL0WqA4//7v/1veP/+Pb799lt/BJwibJVCUZbD+lo4RcDRIEUnZgENWDSTYnw4ESApnTLAUqV1Ke1c3ukzzzERn3NAzq0o5O6devY56/FoICTDvM/J+2uhc8CCc43/U2UxrQEblpT4c+kcwCD73IyyHfnAqbyTNaihHLmy51OuAaBGdUP+/eQ1a20MqOms82evwq9IKaVQFiWqysDHufCnkuyPR+z2O/Rti67v0VuLY/vRH5FZFHj//ltYAxBpNBcXUKRxPB7x+9//Hs45vH33Fv/yr/8a79+/x8fPn/DHH3/E59tb3NzcoGka/PjzT7i7f0BnvMv+3cM9+r73CptW2Gy2uL6+RlnU6GwHgj/KsyhKaF3g4uICt/d3OByO6LojykKhLis0VR1WaXh1rkehFKqywHbboK4qKCI8WIN7pbyBbW0ENGLb8W837CtdXo904jsW4U0JNgzjGpgbSVPQyo2LXEgLDMqef4ecG/PL0WDYx9r46wT0pges98zYKOWBW6XhnMXxeAxHDCvsd3scDgdYY7DdbkGKcHd3h48fP6I9HnF/e4ff/e53uLi6wLtvv8E//MM/xBNR2HWbAQve8nJ7exuVW3b3ZoOh67poLByPR3RNA2MtdFnB9h1cCPynSIPIGw/WOsBZUOhTReEYWTAIMhgx/J1hMQZNYx+d0SfRKArPyBgcvHI5Hoi+VAkwTMGGXD+OnxcViLzL352Xkd5gzb5FWtpsPb4k5WTQScXd8Ycb4mQkQEP8xPhNY1uRAolyeCwymAYguhPkdEm+PifPlnUAPs3mxCtmDMDTz7kRqDNHFDJj/iuvR3DDTSFnx/gtJe+U8Due95Y87+/aDvvdDkVR+LhSAPp+AOPLskRVlSj0eGX/sZQbP+xNoEiN0kmgUmvtg6AWXiGpqsqDLwnPih41bjg5S1E+cOhafepUujk9RV6TgFtuLKbfz63nnI0xWSDAGCCUJ9AsARtL7Te9NyOgF+r+XKDAki7/2HyWHw+8LRzokdNNX8GOZVoNcJjOgqCgixLWAvvdAdYBZVMBhY+g6wBADOrogJR0IiUXZbyOtBNzHZkbtGm6xxrJc4pQXmFxg7LzTDRRXBbolNK2/PzLKeBi/WRSnlTa4p2zmMQL1jsy7PNBsfHzc+mfR8V8DqaWGvtzAvExdVgN1jgXFatB0ZT3x4qvTKeC4dZ1XTwpAvBKKystXgnxN+TxkVJRYcV2SaHNVh1+JGoQ+iDYvZD3+euw11frAmXhYKoKzcZAae1d6eHjXuwOezh4L4z2cMTvf/+9Bx0scOg6FEWJuqpxdXWFoihweXmFzWaDi4sLfLr9jIeHBxAR3r59i/fv3+OHP/7Br7R3Hf7iL/4Cu90O+/0ed3d3eP/texhj8PHjR3R9B6U0mtoHhSTtDdK//Mu/RFVV6LoO//Df/i/c3X2Gcw51XYPIoig0mqbBzfUWVVmiLgtcbP2qnCLCpiqxv7vHvenRdS2qsoDSBI5RoZWKUetPa/uAc2MXbfYUTJVOVki9l4CP++CPrLXQeqyY+jEzKLGxnx2g9FRhdXZQ+nn88Aofj6Fgj+N4PAbFvQpjavk1Z18/MR44Aj27dx8OfmtS0zT+JJ5NAyoLOKWxOxzRth32uz2aZov97ojv2x/wzTffwliLtuvw04cPPuDo1SV++P336L7/AdvNBn/22z/zcTeORzjncH9/j8Y00FWJqqrxF3/5V2iaBhcXF3h4eMCPP/4EAGg2mxjc9scf/wjngKurK/Rdh7brYML2Ke7H3f6Ab7/9FtdvbnB9fe1XersWu90Dbu/vUGiN7bbB9fU1FBHgLO7v7lBWJZQuQlsUwcDwhooD0HYmBjNs+w6wY5nNSncO7JRtzgANt3NRFLi/v4e1NvSt71f2+tPab9mVMUcAwFqDvh/GKZcz6A0+hkqsH/kYKlGfEhLD18tfZ6OM38c6773D6fy4HLaCeQ8XPpXohZXi82wQAFPgQBrNLJOtdTBh65MxPtitC/2x2Wzi/O6Ph5iXXMHXapyvjK/C87gPJ+RIeSHTy5OY0nhPqcu9NPJ894YYGwJEIPitjj4PH4iX35nIe1RxbDt5dCkHprbWBHDdH3mqlYYGAdbBGQMTg/ACpMg7BDnAuKF8+Rm/0bD6EL39gMk7MsWjYfseFMrUQVYw7XY77z2mvadE0zRomhqwJgS0HoCI59iGLMcAywoV5lpZlHG7Xdd1OJgDHh4ecHd3h91uB+dcnMdS7+B+qes6LmisIWk/zBn0OeCP783pyDnQQI5FeV/yvrWgQiqH5oAK/9uPmbIso1w6Ho9RH+N03rO09VsNM++9bLwnQPAJYiCL88rx/6Es9WKccZ3OPninjtITB3Q3o21TQMozn6++p8brr4VWAxx//ud/jvfffotv3n2D7XYbo+0rpQDlz4M2PJAc4EiyqPFKa7YnFsCKuc80fe7aUifljLxTNE7z9JW6JWR27v5j8zo3v3PzGtU7Jzof+V7jMh712Cpig+QcBjo3hnJAmzfmZ+4l4++pTGVNXlJg5eo+JBQrOSvrdg5zHOa1vBj/m03Pxq4sc04AS96Rc51M6zr3PV81l/zm06YImghG+eMuq7ICB8ztOxuPWuUgo1pr1M0WRVECpHBoO5RFhaau8ObmEm1nUZTehfb29hYfPnzAx48fsdn6QKEXFxf4i7/4C9zd3wNEuL6+xvXVNdrjER8/foRSvg5N0+Bv/7t/BUUFCu3dhe8ffAyOz58+4er6ClprvHvzDjfXVyACCq2hNVBXJS42NepKA84C1sD0FuT8ceFeCeexNCjXYZ9BaJ20MWNDh5uSd0iFxkm9O/ax/JT9vwRWcpfmxun02thiS8eXHFvj8nksZKuwmtK6SSML4T3LsoCuaxhSKE0wlJRCs92gKEqQIjw87ODg41bs93uv6JcliFQAPnocQlDRtvVbUaxzXq73BiQCgLKSejgew9HCGs457HY7GOO9HT58+OANASCCSRzHoq5rbLcXuLi8RNM0OFgH0/cjo6Rre+wedtDab39SugDv9ebTVeCxj4Rkf00V4iVjQX5Pfw8GpsYAFAwncAzPnFqYkPVKtzuIZ4dhP7oWZWummPG4FOW8oNxMahDq8Qw5yXkNAOxhxaADKHqBpUC1BCGW8h1dVwQFNSsL5TyXRm+ar6SRfMXYkCU2tsCnWPlfWusIahCRByZEnT3g5o9dtVahKBRkHDs3oG/j58Q4UCMjV+ooeT05JzPn5hH3iQteT5IvAt7IPB6P4a+GM95gY2BYKRVEqptmHKY297l1Pl6PsYM3juwT6UXAeTgXDkjoevSmjzxJfvJ3jq2UHi0MYBLcdVXbzIynHMia+z6XvxznaRlyLKf9OFefubrLumRBGQfoQnmeLcCEVF4u2WyPpTmdL5duTj9+qj33nDSqymRsT5TlM/NeZ+t+jeDGOX20GuD427/9W9y8ucHV9TUurq78aSrab1GBVjHgl7XOgxvOBQWehDbp9/U5GisdPOVOTf653+mzayjtvDljT5aTMp2n0rngwznp14Adc/ceA5RMn3k6mPFrpjXAWm78rcnrFHjwmPY+h5nNlf+lEN+oyIy2BUzr+Nhxt1r4BmVJ2O5g84YBDqXC6Slaoy5DzCKl0LV+awsphSp4aFxeXePbb79F02yhigJtb1HoElWpcLXV+OnjHvcPe9ze3+KHH37AH374AT/99BN++9vfgoiw2Wzwu9/9Dp8/f0bf97i6usL7d+9wPPi4CIXWaOoal5eX+B/+1X8PrQpY6/Dx40f8t//233B3e4t/+PQZ33z7Da6vLnFzfYPrmysUhYZzBnVVoCoLNFWBrtvjsNvh8PCA9tjCKH96Qd8d/dGfmB7DmG9TEVODjUPR1ANQElsWhGHFO8urMPT/3FCMtuOCMneKnHu5sS4NKGkg8Oqt9ELq+x6FLlDVDToAZW+hlEa98Z4WZTAa/vH3P0RQg+Nk8BYS53zwxoeHBxzbFn3nt6JYOH9iWthDb60v73hssd/v40rcfr+HMQa3t7exTre3t/j2229HW1UOB+9d9O7dO1zf3ODq6hp1XaM9HOO7s2Lcth2O7QGFLlBXFS4vPZDnrIV1gHEunHyR6+f5uX+qzyQfk2OXjQhfv9MgSe73Uv18WYtV+5OltbKDEIDjcKIfA0QMPlnjgTjmvUNA2BV1wODVISmdg2md+fuSUcvxw6IhGuQDaGwoy1OEBm8gBd4ewn9aE5QqwjPAIXhcpUZ+yoP5evqe8v1ycp0ykUDnhqoLnhG9MTgej9HbLm03rTWapobt/TYQ9sIpwolNOV2f68er2fzJYITcdsQykX+zhwk/wydEMdjCPIpPgeH00gOAPUQtH4GbvFNuCERsZWKryPhQM6v3Gcr1UXqUbe4ZTjcAVvkyl/IZv8NQfwbbiRTqYpBP6bMybwlKzpXzEjSf99djzFMAOwFkwI1/PvRUe3s1wPFv/m9/792QtcL+uPdup8bAKQUFitGffXA5IHjJee4tViIcBibAly3ciDE8Btw4hXCupRy4MX/v5QbcuQba2e97AtB4Ut4nlov+OQIeAM5aRTsXPV2T/jkAiF8e1XWTeb9kRI+enJnbS3P+RE0i0EJwwzGDNLg0F0UBkD8GG+S3qJBWOBw79M7COIvLy0u8e/cO7755h+++e49CKVjr8Gln8PHTJ68k9j0+fPyI/X6P3W6HH374Hvv9HptNg7/4i3+Bm+srFFqhrkrsHu5xe3uLY3vAN+/eoigUfv75J1xdbOGMwYc//AENFbi4uMRms8VvvnuPw36Hw/4B//jf/gEfP/6Iqqrw5uYGNzc3QeG0KDWhLDXqqkRZAIVSKLXCzdWld513Bof71m/d0RpKIxydGdqHAFIOIBdX3Z0QD1FwhJXGYeWTV3C9izdhvFrFihK7o9oZeSBdzJ9qSUpjNGdYPBfNGSxxa0JYJfVN4K+xwm6cxWZzgbre4t3bd/g//+N/RhuAis1mi67zXhy//fb/z96fNUmSI2mC4McA5NDDzNw9rsyqnE6amumHPWibpmn2V/TP3jneZ2lo56Grq6uyqzIzMsLdzUxV5cKxDwyGQERF1FT9iHSvCkSYq6ocEAgOBvPH1/dRMACOx4aFH9IIpDH0Ds51sN6CiOB8j67vcWoa9D0LL3W9QYiZVg6nJpmrQ2kEUng+nvD+/Xv86U9/wsPDA777/gf8P/9f/wFvXr9CVRT40x//yAKKdVDKQOsxDW3ftTAR1KjrEs6YpPH20VqIBcVRM+kD4jwBJhYPuH6t5wCaCINdxyBMWZYg0dssqHEpE0Z/yZK3+WveY1fbL/0a3YecLeGUTfdM9gXwHEla5KzutWeCwLzsbM3J59waRGjJPDtEvs+mOjC14KCcDgWJB6EAxfOriAAHW0iPrnB934PIoutysAIoygJE47oRwXxOL87eOZZLAq5LJvGLQ3JWQrR4sJZpgoAO4qYgz+j7Hm1zwuO7t9jv96iqit3tlJpkpcr7UerIzfUFjJi3fa6QXAJ7BBQBwO1p27M+0tE6bc53uBDSWkey5pY/YJQPluWW/Pv4KdeP9cxp1hINe2nfmVs4GbNuybFUQgCI1Fk4gfG+2AchBpLVo2iZr4dJ8OkvJIvKlw4c+BAST/NvFej40HI1wFG/fs1spvcIXQPrLKxzgCIYAqCI/UDjuvHhkhed4NnxF2VaPOCMmOSf82NL5+X3mub7rDUzQrg0geZanRyFnV+z+tYL5y8du+b6l5iaVY1ShhCuaSVubXsi8GG9vi+Z8fpY4X0JQJjMrSi4Lc3Hl4C1pfrX7l87Pt/s19o8P04AAiRI2pdBXAOrDtLvJZBj7d2u6eu190znKduw8zHFiOlyLA6BP5hpIeL0lkZrGKUx0KiR6roeb98+wtoBfT/g8djh7bu3aNsOznn0MWWr9wGmYO1XQIAxGooAbx3e/vwz/vynP+Hp6RneWby6e8Crh1f473//e5Ql+8S+f3oL+IC7PWfF+tu/+R3u9lt8+80bvHn9AOssBz2NVhkSSFQToBXBaAVFDkYrlFqjLApYO2DohmQ9Mmcmhe8LgS38ErN/5t4TsYeIdRDNkhMGIASPEFRiTnPtlPc+ZuQQZiCvN2/T4vDeNL8nl37iZTGnIflxmXcpiCtiDAbEuBfWgpTC+8f3eP/4CGU0dvs97u/vcTgeObBo7Lvctx/g7D5FUUArhc1mg6ZtGJRTlNxQRNDq+yEyqRzzQMZdzNLFUuR4POLp6QkA8Pr1a/z+97/H69evEULA4cB+70qplFx8GGwESSyKskJhDMqySOkK54KEaOxpEkiQh0Qv7HFLNFHK3KQ910RKoEQReJDPzBndGZ+35K8+tnHp/IcUmnyXd57N0S+8XOR74r/D0KNt2qixn2a3kD9vh4nwNNb7sgKAaOrWcs7vYXIOmAIp8/NL61j2rnyvYTrGwYBzehZCgIKCijGSxE1LzhNx+k6OS8J/nKbZJtq4FjfklrLm1nk2UiHAk1iZ6GSNIWDLeScxPRcgpJtZoswtAfK+ybMaLfE2Ofgt5+Q9BLRMe8bKWMnY54DI+D7ngPMSGCGfl+bQmnyzxvPNf6/x2cvAynm8mEs80fT4JdmLryuKIln85M9fWpPzcqmPxmdcN3/zeXTtnL9lbfwSsgy33SfQ8Evhvz9XuUYGuqUPrgY4zHYLOAc/9BzwJJqgkbVAdFcJ8DEeR8ZYzttCGDWdglDm/64QhFsBjmvKErHIidklgXVpINaAlA8BEG4BOT7kOAvby+36GJBjimTPj1/X3r9WuUTk18pLoEZ+jVjfz5+x9NyleXhLG5c22fnxpXbOGbpcwJwvsb/m+IUwDfwo8y7f0NYYjfwzP39pTU+OyT8LNC7N/HiMlIJGAMgwKkIKnpC0cyrLTMKa9wHH0wlN2+D52ODd43tO1+oJHO5Iw2jDwT4rdj0wmn2W7dDj3c8/4d3bt3h+fsZuU4EQsN9u8e9+9zs8PT2jPZ7w9PgI31uc9gd0bYPvv/sOVVXi1etX+PabVzieGjjvUGgFrYDSaNztdlAK0ETQBIQwQBOhiMEOrWef5ePxCBOvyxnABR4pfZ8CGBJbYUkoJASW6eF9OGNMk790DgBgnMdLINit+8Z8iiwB3Z+KCZnTgBzcSKbYsVEi/O92Ow6eB+D943s8PT1BaY3d3R3u7u/hfIiZVBiEIACDtSiMAQJrVZVSUEWBzabGKQIcZVVCheiGKtpT5+AljSKAEAU9AUyqqkom4P0wYLfb4bvvvsPvfvc7VHWN58dHPD8943RqUFclZzIIAW1Mkwx41PUeVVWiKgshnpnApgARcJXi31GqXwN8XxqjOZ8hwotojEMIWXA8oYk8g8e5tQ6k8TiO38/L9Qz8UhEw8WwPnssIX1iZ73VrvMYwWLQxiLJ1DsiE4LQXO8s8agTw+F6u4/L+OX32LUJRvucs0Zel/T2nW9zWrH3Zepc5yBbUEodmzBKmtUJ3bDEMPQbbJ3cxcdfJg97OBb48LgdlHZV/13TubjD21vzgFNyQtbLKNxNAQU3SseZuRZKBaR4QFsCZ1cYSD5vzMkI7c6Anj7ExH++lMcv70M/Gez72S/csnVv/frsV71I/nNdxDnBcqm/+fVLTQp9JwPE5H5aPk1jpXKpr+d0n3MJNZW0tyrmIN38ZJdvH8n3/FrDmaym3yBG3ymhXAxxoTsJZwugCRVmDCgdT6BiDI5qGrs1JALm/IaV/WPuUv8D88yVwIz8uhVYWmBChlyb7mZC3KAiu9tZN5ZYB+1ABfPH4BcDiViE6Hln4/dI1X1L56xCOW1DJWxHM/J5r7v2Q+n/ZkjERYdTyKDXV3CQ6kd25BHpcoiEvHR9bxIzi5PniVKEkcj6hMCUK50FDTKE5DDBas2aOuVu0XYvn5yec2hY+BGy3NbbbGkQap9MBfd/juTnBWo59sN3d4/5uDwSLw/MjDo/vsS1L1G9e483DPbrjEQUBf/P9dxjaFnVhsKtKPD+9w/HwiPfvfsLD/R22ux0KpfHtmzcw+hGn5oSubRC8Q3M84unxPV7d32G33eLubgtFHGTUDgP6BgjewZDCbruDG1oguNgzPv4JIiR9NO/B/PPlIuDJfJzmTHBe5oLQrWUuvE6eifP59ClKrjkVn3MBwwSkMMag7zo0bcvR6zcb1Jsduq7HP/3hDziejvj53Vv8T//Tf0TfD3j/+Iiffv4Z2+0W280Wz4cT9rsdFIDD4YDT6YT7+3v88N33ePf+PZRRKMoCTdtywFHv4ULAEE3Q27ZNwsxms0EZfeKPTYOyLLG7u8PD69f4j//xP+Lh4QFlWeIPf/gD3r97h65pcFfXbKHU9Tg1nGlBEWFbV3z/dovtdgOArYlCFFx9HAOlFJQxIKMBUgjeLXVlKktjtDSXJMWknJPsCmVZrmrTclBjLiBcmndzQQmL4R4vlAXw7rzkqOyXVy63nfvVew+XxUcImZAkcSuM1rAhTKy7gJH6vCxYLrdpiTeaC9tL1yVaMet7mUPOn99bliXu7u5Q13UcNRb8g2VXMnHN4PdW6DsGOLq+Rdu0E7eQPF7PGX+9YEGXF6EvuXtJauvKPduqho77mmRR6fv+LJ4FwMGrq6qcZGFxzqV4GJvNJr2D9z7F9ABGd5Uz4CGbE/k1uZAIjGmCBWDKLU7yepaETABw0WpOAJNL+8vS3Lp0bA1smcst89/X7G0hgbLnZQ1YXApOOgd2BExjF74RwJDr8mw2c7efX7KsC8lfJm3kILpLINzHgeH/FsrVAMc//sM/wBQF+8MSd6ugyo7tzBgd9RERzpAOVrxQZrmBhFCN16zH21hC9i4ho/k9a8jxGmgxv2cJCJmem9YxL2so6FJ71u59qd4PrvuF667RRJzVnfkOzjUiL7Xpr1tyX//bicbSfALmc/dco/fS/FpivJfGZV7H0rFL6OclYCMno2vPzs997k1r7vM8f3bOnCg6B9mW+vCltk+PZ9YjOAdRkDGNQgbZXcXABwsKzKxKxHaKqfMkeGFRFKhDgPUeyjPj1/dsHdG2Ldq2RVVV2NQb3O/32G026NoWT+0j+q5DVUatFxEOT48IzmK/3SBYC0PAfrNBXRkEHzhCPxzKQmOz2eJ3v/sb7O92eH4+4OeffwYRt70wnDnCewvbDzCGoEIABQI84GzgqPT9AASfraR1wEGAIIWMecrBg8yXOTFlJAyVSjE1pOTM/KV5TgtzIhvaNLov06jsnT7DnM9pQz4/U6wRn6U+1goEoG1buMDM+/39PX744QecWo6ZVVYMGEia2bIs4YMfXYqipYLML2MMqqpEby2en59xbJrU50VRJMFAgABJ13k4HACwkPa73/0uCQDfffcdjscjfvzxR/zlL3/B0PcIzuFwOKBtGgz9gMH2KcXg3d0dyrKE1gZExN8VYZA4K3E+KOL0kiqmV80X5RL9nPft/Hhuvp4DHG3LrjgSlJX/lmnunPmfnkd23/m58csN2lssP3M+LYMcJLoBTvx8ZUlAW+L7iAgEwqtXD9htt+ibFsfDAV3H9DAHGDCjN5R4zbBAq7PfC8fSsxf4K7l2ni52cewDENSUv3XOQdz2jDEwMcOVBOWVVOeDtRjsEOcfwYcxPToRYIyONN9E6z4zccVY2tsWwY4Vvlr2qbN+OTvC76wxul3mFhJzVxLulpCAj9yKQ35LnI0Q90w5v7Su5nu/tCEfpySM09Rd5SIINJ+H0nY3DZI5F+jXaM+lMl6zfO8loGPeL+vvce66s8a/5iWvd86fKsXB05VSKMvRRSV338qfme/b14A/0365ji7mwNR6fZefe6l8ThmG4j/ex/ZP3G5H5folvv1fQ1mSMW5536sBjh///GfUmxpVVaOsK+iigFYm7tYAAhMw5RVyfjUkRleW7LlmIsh/NwAcL12zVNZAjflifenYtM4XH/vBIMfH/H4RVKDb63/x2nGQsy8vPOOLYLO4cGyAD2/PEiNx3oeZYI1lsGKt3y8J5pfuvyTAv3Scz8mxlwGVz11oMm9zRuLcRSW7JJVLNOUSeLN2fGRm8mty2kRJy8NtBxDGIInWOYS2TeCGMWyKr5QCBy7ldxpsj8EOicljIZMFUABo2waHwwEhar+MVnDDAOt7GCLYfkBwFgSgKgy2RckuBt7DO4vgLACPu/sdlFZRqxbTdnqP4Fhzb4cBvSLAa2hS0CB4HeCtg7MOzloo8iAVRKYY+y3Sh5BBF3kfTjpyzqTJ6dSX58Hz5PeyUDkPMjcdTyI625mWmM35lE/zDetz5mPL0rycz3MWbAr2Yx8GOOdR1TXevHmD6nTC8/GAsihQ1TU2m02qQ4IBgggq+v9b66J2mFCUJXo74HA84XA8RtCjSqliRWgQjauYpANsXv7q1SsAEXjxDs/Pz/jxxx/x+PQETQQFoGtbNKcT7GBBCtjv99hsNtjv9xHg4HZprdNISOC1uPomYwvK6ELGDy+t/cn4z8YvjxsQolAZQhhjcKwIw3l7ls5HfAFre+QHlYzhzQ+mn18BD7wknM3P73Z76D2ha1poRTgeVaKJYrFB4ZyXjF/O6jwHOZbnxqU2rgnGZ/W6qWWR0EQiBrWLkoNsFkUBRZQChnZ9jz5mNQIUAjALIgoQlVBqFkgZ59lSloTfNZoiJQ/EmZc1gEMACe+mwEbeXznwswR8SHtSXSnAaiZQ0/o6W3qnNaAiF/DnmT2W9nu5z3lKc+r8/SKISSOPu7o/TNboMsBxqczn+tV8TGpbECc7YMKTTuDAheUT76KRL2Old3ExGxGwzne+DHZMhIxPUuY8xpdRxo1L+m09Bsf1oM+XVi7R/LW5cIvccTXA8fPbt6i3G2w2G+zsDuWmRhkqqMLAh9GEhoIHgpr2NzEzkE/NXLgjBIDGrWVts5gTqSUiDZwTyUuozxzIuFTOr7ttUt0yMLcKjzdf/wKRWBIQXhLAseiS8msZy+1jeq3QdO21vwTi+3mfkcd2yAGGkUhONGp8cLGmNXryUplflQvdqQ3BZwISg3/OMQjgvY+ZHwjBezw/P+N0OkFrg6qsobRCUAQLh7ZnYKPve5R1iXpTwyiFKmrjQR5/+vO/wPYDnLWoqxJ93+PUNnj3tsPrV6/gqgLHwxOcHcCuIx7b7S5FuX//9mecjgfUmw1+85vf4n6/x+v7e7y+v0dZljgcDviv//APaNsGbRNwImBTlSwwFyUQPKwdYAeL4ByC8ikzVgg6G4uofVhbBzSlHyN9X750zuDOMybkdcwBjouDe3GZrriorOxFn6IsCQdzwXu72+PV6zfYbvd4+vHPGIYBVV3jt7/9LQKA3g7Y7nYwRYGyLPH+/fs0/kFzvWVZYre7g7UeBIWmaVHXWxxODd6+e4fD6cjgiCJUoYYLPM5lXWG736EsS7jgYT0HH9/stiCtMAwDDqcj/rf//X9H0zRo2xZEhKosoUB49/NPgA8ojMb97g5v3rzBq4cHvH54FaP9ByCwsKcVJWHWORedoCKzngCOqJmlONPoekVIzkzOfcS7rktWQs75M0BsDp59GABMIJrXfMVdk3nxde/Bl0COuzu2WBu6AVVZ4OnpCcMw4Pn5ebQmAsCBiDMX5SvGP1kFzco1/GEeIyJ/zkgfOG5dDsr6wBZ0RSHuKBtstrvkAvX27Vt2zQg+xXuo6hLGFJN9ryg02uaU3Fbyd8ytJ+T6SzRw6VwOWk6uXekLO9gInDMoIVYYCaQUgCCCJnJ8qc3iliffBfCU+3Irvnnb58CF9M38L7eEy/t1SXbI69dK8TyDn409kkUVxziR+byWiWbek7ev32v5mDPwggRtzTL7QCwEhJD5mUoCyXou3ac4m49SHHtJxvmS/Jb3+69lveQxxV6WwX4tebka4HjzzRuUEV3mKOtMZLz3cMGlOBoc4XnMLgAEkI+EIm7c45qKC5/5/9HaY2GTmJdLDOWcIOWEaj4x8mNzRD4vn2pCLQEHl6556fpL116+Po8hcrnO5UWlcr1mPB9rnripXGjLRwEiOdJ97fecuC99VwBeDr40FprUIt+4z6ZH8+uXMPoAIO+epbm4NE/z65fmwnzuX4Pwn81/ij3zWTCLMPt8uSwzMrGWjGmRuBbAhwMul5mF2FeIDE32/BDi98QIRHNDAnRRYLffI8R7u3fv0PU9nG1wUg10YQCt4OBxalv0A2es2Gw2qIoCpAsURYmqrFFXFUpToDcdvHN48/oNfv75Zzw9PuLx/XtsfvtbbOoafdtCE8EoBaOYKS4Kg7quUsDOrmth7QBQAGlCIIL1DtoYfPf99+i7FggeKgDwbK3Rdg269siuOMGjKEo43zHj5+M6CAB8GgruV2QjTjMWj7JZETL3lAiQeDiEMI2xlPodvBeNGt2lcft6mIM1cEMYSIlJ0LUN+qHD3d0OP/+scDr2eHx6YneTGJfj3bt32G63ePPmW/z2t3+LP//5z3h6eoJVHsNgUVfAdrfDMAxQWuP5+QhlCPDsRqRJc/wtXYCgEBzjZboqICkEn56eUZYVvPd4ejrg//g//r8oyxJVVeHv//7vcXfHmXvevn0HTZxqeLvdY7/dYFPXeHV/H11Tqii8caDc4B0Gy8F2nYtm7S4ChQB4P4pm5qRG8DP4cZ6FsU/zktO7ueAj5wHWmo+uZOMaJ5rS8qmglFsYLWeiSPeMvzBdIVMFULombRpZitzcauOsZHW+kFHkly4vAY9ypus6IADaM80VATcXVJWaAp5BiNBL4OMKwCF1LO2p87YvCc9y3Fl2RYHcD3C2KqOx2W6x2W6x3e2htYF1FoO1IKhEH3nu8bofhiFmQ+JUyX3XwdqeA40OfEzmqAAE0la29DAgEqF+XC/jd7GQGL8v7dFzsRfgd3TWIfgsiKdjt0W+glI8DQK72JRlGYNuE7yN9FsEYBAUFApTsjtjZNG893CJX8sVHiRah0QjReGQpr+MGRFIRz4hMFhKXt6FIngRp498j+9aaA5szNthSEAHAuKSDCDS42r2Y9Ny/jSIUBTyHg04z/qzxD3m/FO+V4735MogIsD72TWB5gMZ+yiezoHCvIQI3gQCggKncec4JlrpVEEONM3XxCWA43Mr4r7MkiYoEITGMIgGeITgY7eqdP1L2aG+lrIkd39suRrgKIoyElcOEKM0Ez07WARiMEMC6smgABjjbiRON2KBgcYldmHjXyrXasxSh3Gjxs/pRVn7RGARkSWeQk5OJFZDOL9vJkQuLdxLCNw5ADCt/+xcLuRl104Ehvje8+vPGZycMVoiZpOG5k9F3lfj8Sl4sQRtzK+5rcio0A3fMTu+BDXc2qaz7Sr7PWdJ5dqxXUy48rkW0rXzWABp7sSrhV1Ybg3Ge+PjmFk42/4wugyM9U6eP6lb6pIfYfKBxAiNT6HZaZoADtJTIW3yY91LaySf5kyD2M8WUErHwHP8wmwpgRGIuAHkWQNO07FYp47aXGGQkhCaN5hkrAMCEaAVdFGgKEuUZRlBgcAACNj0Ht7DE0VmRDGgUdUotAGRhvdACARFGlVZMQDlfIo6L1pLZigc+tZCK8560sfUrkorhAD0/YDB2vhsn0AZ0oTeDhjcABBQlAUUOKr+0LWwQ4++7+GHHkapEb5LMhRh/E/Oc38wqB2ysZ8zbDlNkX6XP4pMO1+bB+sbx4g3ftYuRQZPUfINntCujBELdL6mZKzX5oKssXOBZ3RTUlHbd33J33lsHx/3SbBRMZWvcxZD3+HUHLkfvMPQ93h+fkY3DNg4B+cD+n7AdsvpV7UuAFJQyqBte2jdQpGCdQ7OBRxOJ+x2GxApFIaBjUIZaDLwg4N3o+aybToEAKdTg/v7OyAAp6bB27ePKIoCux0HPd1sRoGBSMHoAvf7O9zf7bGpa9ztOWuKBN4VkDLEzGwBImAqkOJ1bGMWF0ShUeaS0OOz1T3jA0Z6N44tgGkgvCgoKlIoY/wR9otW0FqNz4xSTBK0FriIORtCeXsDC2HjPAypitwGNtcM+xDT4VLMJJPvD0t0jrJ+uZKfvJrxpAXW4oY6RSDNhR/5897jeDyiOZ6gPdC0J5xODZy1Y08nQJTLCHJgwuuFSKcmu9DZ3jRt1xzEWHz9mTB3xqvyRVG4Zm7YhZCsoTwAoxmsg1eAEvrJ9znHVhpt26JruxigNEBRrFcpsIFD3EtcAJHHqHRBBD08ENN186fwiRQFJgFWfOL7RZASIZrS+2KsGAHQAcEHDkbsbKTVDoXS7HIJTmkOH+J3D+g4GFHHRIGgoSbzScVBkucKAOIhcXPE+inr5wR+xS06LglJ5c7riGdAohSydyJw4oTYDiC+V+A+C9lrc59E15ScxwyEdHt8uZD2QamWxuemXXTcO2T9TzjabDsiaVsAv/+EuCC7a6SJExwonp/uZ5HayN4W5y+Dh5TaRiFKet5DmSK6p+hE+gTI48alZvAeFds3WUk5bZzRyfQCmSt5QA7qTMHdnJ8539Uv/bq+XK8In3Pece1kx8b16WG0ju/P4BzvKwJmxLqEt8dI8y7xtTmfM3+HS4rUz1k+9zOuBjiG3qLvbfTPrmG0AQg4HY9QhYapCmzqDaztEQILFiK0qISyjtNsMtxkMGUG4uEZoiPf5z59F7WsArrwhWnxpm0jYGrihpzERDNXyskSpc1Rltgt4MZcC7DabpmM481TwUl6bKmOWd0Tlp7yJeWzMzS/cv1TKBPNW8OfRLIln4/peVkBt8bJcX5icoiyOuS7XPDS98mWEYnNbWDbvCX5j4UZEJ8RNxQE3jyRgwkj4Z7bh6QNNVtDaUiCbKyY1JPXNT4Zi+eQtWF6Dx9XJBvd9Ll5m2S3p6z+ecfkjHdANDGfcNs525ndmTFpWmtoo6G1xtPTM7wPqKoax2MD5wIUaU55SdPo5nOmU0qu4cpNAXMt4MSUFQRDGlVR4tg18JaZyUIVMeBWjAcRMzs4HxBUNL8FgxchpuPc7e9Qb7cxQ0WA8wEOAHQBZWooIuz3e1RVhaHvcXh6QnPqQdAoTIH7/RZGGzg74OnpCV20tNhUFU7Pz3B9h8JovH79GkoB1g/Y3+0AAqxzsN7BKBZ2bWCtmCEPXRm8PzzieDjg+HzAdrNFXZQwhYbvAvph4MwSdoBRGloRvOtBKgreUeuvlYHWBkpxSlkigoODT0ycQzLpzQAicuOOwebjLgq9BZrmmARg75np7zsJhMcMnCn4WcYoaKOgNafaJcXrjsBpekdtHuDhEYIb57PMwgy0yINrpj0I45watfySqpLnqbWXs3vkhUEMGzWtFJlLdvfouhan0xFAwKauUNcVAI/D8Qn/1//1f8KYEqQCqqrA0/Mz7Pv3TOlJwzkP7wO+/f43IF1gu7vHttrg8f0znh4PePPmDX76+R0L7yDUVQWjC+w2e5AnlEUFQxqn5xMLVwHomwFvf2aXF2MM/u6//x+SG8zp2KBpGpyOP+E33/8WRIT21GG33eP1/QPudjs87DfY1psUw8MYBuDqagMgcEp6a0GKtd8+EIqqYiAzBDRtg+1mG4OkRmEHbPWR06JEwGRUJyAH0r4p1l8SSFV2Fdv1qF4VeLi7h+sHWM3CpNJVlIkCnPNRGNTQ2kwYTxbARo2qHBf6gsiQw4GZeA1gugWMu5XmZwSoCOgqKKVhTAyAGmdwnhXCWZcFU1yed5eUMlddn8lka3WtWdDkfJOsMdHsA0BzOuL53SPa4xFD22EY+nSfIoLSEhdmDCwp709JMIum3j5MsvdxHeqM/gNIgHF+Lk9BK+0VepQflxTDfD7yo1pBaY3gmQa2fYe3j+/RDgOGEPDw8ABSCkVdjX0SADsMeHp6Rtd1OJ1OzLsSx+/47vtvYQqdtlEfQVA7OAYZvIvYGVtTdF2PgNgPPsC6IaZ85vvGNNweOtJtpfL903GfK4IxmnUT3iEEdm8zmgOd2r7j+E8+oNjVIGh2N3EDqqJiQdp5mKBBnhBcgPKE0nCcHyLiWFKW9ynpU6U1vB/iWAOmKBJP0TtJM0uA0gA0SDGtSMEaY2IvAQdkDhApaKNTml0fgKLgvQvw6PshZu4hsF5jaumlItAva9CDgyBzw2WtC3/GPLSA7pP574bRKh6JWIyfZ0tLXEJzy+zx3RIQIOtCK25d3GBD5NtCql8lEATEIQecc9BlyWMSgVwXOG14CBbVZofNbh+Px2crvpaIQJLuF0Db97E/zoHlCW+ZAxYCuoCSlZb3YxYiWcNSXOBA7alMwA+cH79R1r5WhhtLnrI64+Encm2cmJoBRR8cvLMThQYQeD7HCgRXfKnk/NWS8m7+XvO/X7p8imdeDXAI0yAmoYo0lNGoKg+Y6EOXIU0AQBNz//ko+CheKoSorQxQZx19DYhxS1kayDyYWH48P7cGXghRGX+fAxgvLYTPWdaeu3x0Lv6u1jr7Pr/nGmDjmucsgQ0EBL8CrnzK75+rEKbA0vzZnx81XStLhA8YYaDPU16oeb7BBcFQQvq9dM8SUZ5HDv/gFgc2PWWJOPbOWUOYnomlmpOtmdgkNkTBbbAWbddGrTlv1AEEUgZ1XcN7bqvRHCU/GI+yrOCcRaE1FDioW2EMqrJE8B6VKeCLEm6zwW63RVkwmTeKEDwxEOF9tGwgZhaj32A3DHg6PIOUwuF4itkuOJ3tYAcoRdCOI6aXVYX9fg9vB5BngfLUnaAVa848sTls8h/1AR5+4q/uQ4AK59paQNyi4jjDT+i0mGqfj6NIWPl6klS1y/PibHxvnhEX6gofvnfl63G+x+Ra/xAcDscD0LUoNhV8aDBYh8PxhLYbEOIYa1MnJn4YLL777nvstjto0nj39me0bQPvPb755lsM1qJpGvz9f/kveLh7wA/f/YD/34//J9zAYNTd3X2KnB8Uu7b0fY/j6YR/+qd/wm63x7fffov/+X/+fyMEFgxOhyO6rsMwDDBKYVPXKI1B1w7YVBsYY7Db7VAULFAZY2DdEMGGElVVoGtbnE4nXishwqWR8ZUuGhUgnhmcNcb2Qr+vHRcBVmudWQNdnlejNcd1xcNHGWZtl46QSwRaQxDuKs6Jhdt+CW3cx5aLbUz03kctekhra0IzFLtKibWBxH4AANA0EwGAM5qTsm9lSq+8aK1TClShawJgSJDTPNAnA6wxhoWKwTKHHmEATFmgrCrsdjvcv3qFqq5RVjVIa07BPLQY+iG6Y7HATYHX793dHe72d9jUNXa7HZr2lATiEALIU4xBM0/JyfRxt5v2uw8+9jHidznnYS0/W36HGHOJgOjuQqAILHGcKQsGgrndo/kETVxFFNj6SWlC13QMxFgX69XQWiV3B6UVNkWNru/gXfT18ByEm0FQjmcCAkhpkGLrFwEh4hSCF3/4GWJIAAMXnq002MWRY3ZozaAl79/cZiKCoQgYRfAo4gLwjgC42FeAsz6xrYjgIgvvIicRQD5+jpYyc437msC5pJG/VAgcNiBg7Aumn9GWI9KrJXomVrOK2ApTSd96SkA+SCxZpuWXpEFfA72bFnE9iW5Riacc5WkuIdtKznnOX8u03ABwaIj5pfc+IWnGGAQV0UM/mgPlXS3DsLZdC7qYa8HWPm8vK0LQNXdeAUxcyzDN67qkKUnX84/VOq8tOYE8ay9NPnDtIhmZNoFbaX7BNbWsfF+7BrgehPlSy1r7r5+kuXAz2axn59funQtLc+ujySeEcV4G8W4t5/eMGoZ8rYoJZBDuPbcJSRqHy3VPBMEX6Ehu3TGvc60/R6Bl+hbSVlkSIQiY4WCdx+AsmrZDFwOI+hD7OOaOd94D3oJ6FgaJCIPmzCjBB9ZSSKA659D3vBn66KIjQEBZlihLTu0tAejsMMAOA9q2gzbRTzYyJCCC8w5d3yOA3Q3apkUIYA05sWtI13Xo2wZD02BoW5D3nLnAsyBblQXYs2AKQknvXOrjRAMhAqvMi/PN/JzZE/qZr7B1c/J8HElwqoV1+NIsJ1oWRUeB4va1Mp+7ObiTNIXxuSEEGKOhqwrb/R6DC1DdgK4foHTB4EZRoCi3SUAjKlBXFeqqQttwnI6iLFCaAvq779B3Hd7+/DP6tktzyEcBrqoqPDw8cMA/oxG0grMOXdfix59+wuPjI6y1LLjd34Oiheaze4RzLPSQ5rTDAexClVyjRn1eCq4odChPN5j2R8zHO/U+93lkGq/s9TOFRaxqMi4ieF0WBOjs96U9P2vC+TWrrZW65Z/lur8mZn+trTIzQhi18Gs9MwcsRvoyXv+SVcra+pO/HKSV33JvbsEhaUpDCCDFqV+NKmAKg3q7RVVX2O52qLcbkNK8T7Qtur5H1/cJDCCAY+DpAkZzxqLtZpPSPmsTLSDCGH/Ke94mXtLY5r+X+sVHAIcVfuxuYq2BTDulCPAuWoA49LHfnY1tJ2B0nQrxGLt3eudwOjV4+9PP6CP4WRYlCmNgigJ1Xad3VEqxJbUiKIS0FpUy0MbEl41caXQbC0PW/wQgWS2MdAYxFol3LskvcSbEe8S9cuxLccenGL8iiJcacTN8dL/hOArjvMr8VbL5KBbP2XMgFc7lAEEORsY9hCm9uSwbhAiSeeSuNwCDP2Ov0LR1xPcknp+Q1pRSfK3EiHmpHS/NxbVjt5avie6lkvayEYgdecsc3OAyvuPXLBN9vnI1wGGMSVGInXOMdhJPasdReUbNCcC+5kA2YOtFmGCPafAZ+Z5fd3NZkSdzIW5+LD+eb2ZnTHjG2C6dWxKOriFE14AhS8cv3TNHg5mEZQDFhXrj0ezc+JeuDcDL7h3Lz/uw8jUt6Hze5n0QFs6vlzNwIm1CcSOk6bXA+Vxa+70GesSLxs1ugVm69fgqE5tpWkbhdmRs5dzcRW2pLAkUufbuklAy1/CtFfbxnAKoAnaMDAL78VrrcTie0A2cEeVwahgo6HtATIBDQN/3sHaAcwOafoCz7AMN56Gi76liaQ/B8/Vd79AbA00Kp9MBQ2SMy7JEVbL5fNd1aJsG/dCzeXNRoKhK6KJgN4iojXbOwXc9nA/oWg5YVxQF7vb3sH0LOwzoTg2eH9+jaxoMTYtSMbMKgNM3GgUDPRnT2MNn80ypMX7Bpf5eExinc3l+z+rQrQqcsaaz8X9x71kVYEcB6ap6sjJ3j1oCOABeD3e7PfavXuH1d9+g7Qac2o7jbJgCpihR1jWKchtjvhT4y49vUWgDZy3+8pcf8ebNG9zdvcK3b77B6zev0ZxO+C//+T+j7zqoQOzuQUBVl3h4uMf333+LzYYFNFWyW1bbtlBG48cf/4Tj8RBTypbRPcfi57c/R3N1D/XwAK0JBA4+6LyFdQOGoQcQ4DWb2zvvkr88v2tIQmPE5jgemMr9rzMt/UVmf20op8JtoKkgq6J1iZo88/zea4CPxedHep6LWpenTdzJV2je11rO3ieEzHrjJdrPn2N60zD26gJvOeedcj4wT5Mqc0BrneYhp8Y0E/cUydrB9Jz55nrL6Y/rusb9qwfs7+9QlCW0MejtgH6waJoTx9foewzWoijY9XtT13h4eGBLJ81su7f8/KZpoLS46428eM675iUEzrw0f++l3wADKzq9FwMczsr9EeBwNr0zZB+DzcAAldx1AKZt2hi0TYM//vO/4L/857/H8cgWXg/396hjOutXr16h3rB11zAM2N/foawrmFDy8aKAKQuQ0SxzEBtVUgy+FUI/Ge+kGJkBHAA45lV0g4QPiZ3VMQbJvA/Zh0xi7qhEj0KMWUohBwkAim4uIcSOS5a8Y+wc/vR87Ex7D8GHJvQgseQXeOJxWCOvqNT51YEtJoGRBwsBHGMotjNkzyJS42OVpCrX81oXy0s84C3H5vQ25/O+9DIXTwXMCnGQQxyES6/yFbzmX61cDXBst1tO9xT90nprERRBFSqBGt4DgRTGKFPTrBRTrGnKmJ7bfXz+MhfulgS9tetSw29goK5hbiZtUy8BBi/XvcbIzzUaK7XGf3NBOv87v/bXcqnMgY21a+bnXx6rxfmJ8zl96X5geTMhopuo6LXPHAGMkF5PBMJYUwI/x+85sj0FJ8dNbR04nKd+vHVNTn9H9wtClgkqB2gUnAdsTHFHUcM0OIu2bVJMhs1mA4DBhePxiMfH9+i6HlW9AWupDDpFKApmpI3WQPSRdr2DHToc7BD9rD2qokBVVZyx4m4PawccDgd0PQcF7QeLcDqhCgG1MtjUBTQRAzE+wA8WzgdAEXZ3zJQ/vH6Drjmha1u0OCGERwwDp7ENMWip0RwN32gDpacm3qKxywUAMZ1GBjilz2wUl+Y2CxOULEVG/9WXx3UNiFiKjjhaCuRzcWFerEz3NbD+mjLXIOdA+1RLHXC3v8O3332H737zGzwfjnh6esbp0CCAYIcBfdfj1P4cXVUMFBl0XQvvA96+fRs1pQUenx5xOD6jbRo8Pj7iv/vb33EcDlJQBBjDwXH/8E//xIJdUeL1t6/xm9/+DXa7HX77Nz/g55//Fm/fvsVffvoRXdfh7m6Ph/t7vH54iBppj6ragIh9wd+8vkdhDLRS6PueUw5qhaI0KMkAMaAnR+tx/Bc8xzJQCjpomGSZwn2sPgJLz8dJYnDM4/IYY4Ck0TwHNq7XqF5qyOwz1bdw7QrN/9C596WVpFibge35+exqyLjkaUkDXLbPTPsl3xeWlGp5n8q1+/0eRGNGE7GSI6KUbfDNmzcptky93ccYMwZlXXGmLMcWc70dojCpUwwOFdOhGm3YBbGqUgwj4Q9JgDc9xvESK76lVMdS8rSsZwDArA+ID4AtOEbgUMV5zrGNxtg1Q9xn7GBT5qEcLEqxT0JAc2rwz//tn/Hjn/+MruuSi4sxbKVircV+v4c2Bk9PT3jdvWGLl/0W1WaDqq6wf7hHUAou+BSsFYEVC4rM+XiuABzBefgYW4Vdgvykr7qugx0crLMgcEYyrtMnAIffFZhmuaB0PgSVlipbtk0BtcSXJ1d/2XMyy9U0PiMYwSDJ4lBjSgjZ3TMkBef0qsTqvSBUixWOVCE0USzbfilqs0bX5nF0ripEL4tEn7Hk/RbCaKnms7H+tdxWrgY4dvt9IuAusP92Eiok+wGQ/OACQjTRzoWziB6mf/NyzhB8kk35Bd5iTZu79PwzwOOlR38CJmepjrV617Sc68+nySel8RqPy+hN7x+Bj2QuR3RGMG8u/2bX8BIANX5fsq7If8s1S3NhFZyb3bP2fenc/Bkv1XWpCFCx5BqQT4g5uLFa14gunCH6k6CQC0L1pI7s9/wZ3LLMUk1UKCRgL0FCEvswxtroB4shMn3OcWR3ZMzPGGugAkDY1PXIOCkF7zw8OQSSlRbGtRkZTl2W2G232G42eHh4wHZTo+ta1jBGxn8LYguOoozpZiu4ADjv0fYN+sFGRhYxUCLh8emJBc0QUJYldvs9EDgmU0GEMgqoXhF0Mt8fS84MnR1f+J72CmHmL9C2NL75uEGmwe0C3jWXns/FK+bljeVajZS8JyEympotDMqyhAdrsXtv0XU92OrSYLe7S6l0tVJpxhZGo+86dG2LYejRNCcYrbDd7vD999/CWh+Dyx4Aipprw/zBbr/Dpq7xww/fQ2mF4Y8dmuYERQFGEzblBkYraG2w2dSgaN4MYiHBOw7KVwSDkHySObcEa45HDXJ6X6IsU9KopWez81t7fCpEJEsxP6Udae7RaCkwOb4yli9ZV6TzlJ2n7ED6lq8ZOf51W28sCdmTc7M1sLbXMa2YjVO65uUJkYPgudCZC+lSxH1QLDTkuqIoUJYl6rrGfr+PLhYFdFGm+621nCUlNokBMwVSfL+Jf957tmCKz3bOxUDIAUZHlxejYP00q9F8v5uXBC5P+m3qpjlfB3yegWQf/V90Nj9zqxfnXAJa8oDLCXQJgLMOdhgwdBxw1KgxIKyzDt56dG2PshhgfEDbduj7AaYcoPqB6T0paFPAIbpeBKYJwXuQDzBmwfICjGmkvhH5RXMMDiJisCNzS+K0tj2sdRgGixA8LGlQpBmkKLr/+bEfY1Y0FeNqkDpXriT3D4mHReJmMzqrpJDvBAiMlehcLGqmDJ3w4pT9FlA28e3ZqqCoknZMSxUFhNFkA7KdBkjcH6GDSHFPxEUll4+ulX3WeK1pn10+L8dl/t8kd4XZAz5hoWydzAUdOTfyOcQKrIyfnWAcn6eJ/yrL1QDHfr9nEzTn0HQNnKTfEWIo60eNmRdkDeWFkNl0jCtgsnFfAh3SrVdv3nMz5hWmInvuS8Lg0rVL9cnvpeevMe5LdSydu+Wa/DO1draYx/p4gY3uKysMWzqust8jaj1djWttXTq+dr1ALXn7V6r9qkriZrNDU0IoRE9Q+5fAhkntC/NsaX7L8WuY5A8FIM83sOm5KbAwuRL5YL8Imiw8c82tZWkN5/etvWtAPssVONW1itoRQiAWGV2kmb21zKAN7PbhnQjksjaZOajrDax1KMsBVVWnqOBsJm2B4KEC2Lw/yj9KKRTGANCo6xoP9/fYb7d4eHhAUXD0+7IsoUmhKDxMVcESoaxqVHWNqqoxOI8Q3WfatofzHlqzJYi1Dj/++BdsNjXqosCmKnH3cM8WG6YABY9CaWgC7KCh4UHEmvp5p8mesQSITft8fYzlev7LmPQZQz9n1OfjvtC4xDRO6PTsurHeHHwY610WdG8DWubzcg3gCPGcHSyGfsAwDPAxTktZlggxoKiLQrr3nEWBdsBgLQf8NDoBbNt6g75t4OwAO/R4fP8OmoD73Q6vX7/C8dRgeOzR9x04O5DD0/Mjtu/3CPC4v7/DD7/5AdpoPD+/x/u3j2iaAKUAtSdsNjVMUWBTV3Hs2Fw+KBWzMij44MCm3JzRRgIsKh1iRHleBxQ056AK0SEsBCC6vKT+uoFhDTKosz6XOTvPliA+0WuKhDnwkY/p/HNOp5cB31lJQjudteNrLPM5nveZzPO8zGnzKNRIHAS/2ie5O4e4e8kekY+zZETK3U9EgO+6bjJ+xjDgsNlsUFXVBODQWsN6oO/7KPwPUIWBimCk1gxuKB0tPKoKRVnGbB4+xcFIMTmIOE6F0aiqArZpUtuXrDfmtDZ3XZkDqHPaLP0iqa6FDwnew0NBqen4zAGOXOCUYNMIiDGh+P12230cN4XT6YRmaDhF+WCjpSOh7wfO8uIC3+cRFQyxXREIUEpzFg/yybVm0g/c2Mm8i1+iFQMDJMGHNOYMYh1hrYvtcNDRRUP6RuIb5fFZ8nl8ThsknosoOQhKMU8QY6RiygMCifPOgQlgkj0kr5+/I30HeSBESyhauC7E8F6J7hFAEkckpuIVOY34HMUFxyBHBAIxdd+7BEZcc3z8vRInadJH6/vll1x4joD3VWd5ffk8NtXX9T5fQrka4NhsNqAYyGfTnHA8HdEPPScR0Iz4eXiOqh6Jn5QQXVXWbB44EPK6oP85J+oacDF/7qogdKHevJwxMC+AG7cyK0vAyuJxCLbBFHKBTCweSYLc5OgU5Div41OPmzxzwTfxqy/X9tll4W/xjmzuXVpLa9cxU3D9M5fuXxY2R+FB5BMRGuOdmfB4rsXO10jORI1M2BTYuPTu19CY1WsUIZBCIBW1ayzbC6M3DBZN2+Lt+/cszIWAwTm46NvddUMy71RK4f7+Hs45tE0bo7J7tKcjjscDSBGqssTdfpvu2W22KKsCZWGw3+6w221RxVgLXlKoAWwRohQ8CIeugy4KtrrwgHMBdvDo2gGnU4vBOZjCAUrDDgN++vEveLi7x363g7q7gyGDutpCk4GmwAAHCLZv0bcHONsBiKnlorbQh5CsQBKjLQLMnF6CptRmlRZS8pF3Uesm8ymO2iKjOc6djPanm6bMLzOxyObieE6YdkXrANoUoLyurO0Pci49K9b5448/4vF4xLvnJ2hVAGDXlbLewCjDaYRfEWw0EX96esKf//xnPD4+4u7uDt9++wZ3+x1+//t/B+cGnI5HDMOAf/7nP6A5HqARcH+/x+F4wtPzM37z2+9RFhVIKTwdn3B4foR3A6ra4O5uF4E1j3/+w7/g+fkJz4dHPD0+Yrupsdtt4b61KMsCioCmOWG3rVHHjBJlaaANCy390HLwP+dRVjuE4GEHjlHjCKxlhIP3FiFE8AOyVgM+Ku13BjYs0R6EzHlzBnLMhZmJkmGBFubjPZkvCXRb3t/Xfuf1yuccWPyaSlprgSFkPjY9P6XzNAExiGhMrRiLABsCXswFc/nLQY58nzmdTgCA3W6HN2/eYLvdYrfboa7r1CZxX3Hec5pjAKQUNlUJU3JqU+scuraDCwGIwGTX9zBFwRYh0V3DGIPgArzz7GrY9Rj6AW2rAeJ0mWKVNQWBp/ORrRG6s75b+y10OqeXYUZfffCjQCYnCWmP0toAgVLaXnjAdl0KXKyJLWG6ocXz8xMQgLIocL/foypL+BDQdR122x0eHh7gCQzMRsF+iJblHgFVVXLgS+cSmHLtjE/9pTRIje4p8k4cV4XT1hbRWsF7gMhDKQ+lxmwz3keuWU3pvwAO+diMc5ESQKdm14lbplh15vRCqZx+YPIp30nkrKAAaIxWHFOQgwzvvYmHChL7yIMk5S0C0z9pF+kE8FwqcyDtU5U5L/i1uqjk1nsj4BrSXPq13FauBjiOxxPq7RZlXaEoCg7sZUc0UeC/hDbJQI0idTyfCXK5TLcgt62BBLeVc6Z08aqMCc6/y7n5RiFCn6epYJj7mOeIf66NmGtzlhijNYBi3h9Lv186Pv57HiQNmXFcYg4J47Fkspb72I/ocrxo9vtCScOxdO38WD6X8FclRh9UCMACs7r8ItKvo9A1zhlKv1MNYaxnPv45aLE0n+bnzz7B438JJJmDhPnx+X2T+ydVTU3Ek3AagBDO5/R8TSYG10+Z3UuC57xNa/2zWogDhFE0Lc2xdh8ZP2GaZexY3+wT0+AjCKKIOE5HYDrqnUNJBST9trNsEu20jtlUWIu33VSoKv7bbbfY1BWMMVFb7+CtAxLdYU25cw6+Z+bFeYJ1nuMqCcjkR3DG+4CiqhAADHbAqWlgiICoLS2rCqUpYIgwqAA3NJwqb6XbJhrBVfq2tE7GMV7S1oSJxchtGpyw/LgX7gkTAG1eRCPzoQLlXOhdmq8CVpdliaoqeZ5pSnOShTTE4H6MvAXnEJxDYTTu9jv8u9/9Lf72t3+Db968wTD0ODw/o2k43e9uv0W9qaAUYbADmuaIw+EZm/0WXUxv3HYt108Bp9MJ2nDGn9evXwEBOJ0ecDweMXQ9EHjetm0D59h6pCgKaMOZEJTW0FGLbYyG84bXhQaqqsRRq1l/T60sAGFHPs4PPBc6loTE9CAsHM/G6/YHj19DiDzSUt5XZGwX4q6d00K8QLe+oHINXzcCCy5aNcQ0nBnYIfMgYk8AUYr3QAAoF+LzuhFDRRKnU1aBa00gRzgPJKq0xjfffptcwbbbLUxRIADoYwBPqVvpaJlRlKk+5xz6E8e0kxgcWhuU9SamSi6giyIJODbE7FiB0v6W7J5pjL8x7898Dk+A5cyCY97/Z8BbVu8iUBs3jRz8kWsmVg0+yzBDQOc8BxEGoBUrCBwIhWHLwd1uh9evX0MXBZz3eNW8wv5uj3q7Qe8ctGZ6oYwGrFTLFhwhjndww8jvZmwqLbzHGSgpdYUAIoUQBf2R/qj0/iEgxv5g+C3EcQaA4NlFJXehZNJBiVad/4WEPUwBDpX4BBVRC6IY5Dvn72P7k2VXOsbcB18+Ai6UERNxGxR3GZ5aMdh5DKYavIekjJV+IhqDsS6Ic6tzbO2apWNL+/5aPZd4uuWbMEWFPmMZ9yqRg6djN7UafImOfwDz8m+kXA1wPD8dQFpz5H2tIboL8TETKwyWR0LcYcIop4GFlMR25OMRpmg8XxsWP28tueD3MfWsFR/mmpdzoEI2ENlslhbe0j3z8tKxte+zG9JSmsdBWXJLyUYsY7QEHKGzu4EkZi8/fxXIuOX6S8e/1LIG+izMx4xecUK0kK6bghxj4c3qfPzXwIb0qBfAjXjR7NmY1Dl/zqXjk9ccZZQJgzbtiOm/k2csCBdLwMaljTC/J2/30jXnDZB1oBJDMQYbZU2jj64BrBVkqw3WiHg455PJLdzouysxBkptoEqC0gpGjwyNigyN0Qal4XSfYha92WxQFgWUIvR9H01t/UQACkAyfSbnYT1SrJCRWCMCHAMAgilKuOA5hawPKIiDrBWao+GbooBRBDfoxISJ0CD9usT0rI7JwrE5k56PDQsj+XjL3L7ygTwJbyqT+YXztZaDv7cKu5eY78mcjtdxSuAyZjjjtO7KFBzoz3t2U7EOzrHJt3cWVVGgLkv8zW9/izevX2NT13h6fMTz8yPatoHRGkVRoiwNxHKi6zo07Qn7+x1OXYu27eCCg1IEZy26rsVm4KwHm7oGvXmF/X6LrrtH33Ro2wZt06BrOwR4gArU1Y41f0QYE82PIANiL2ptksaWiKYkMOsuEtbjxj4X5lLqX/o7u2eOecz28Q8ta/zQ+cPTRrFSz9dlsbFEh3MeUEBbFxn/fN+Y/CJiy7q5l1xWlzzDhwAVAtNwpcbgnSHARQE/eA8NRACO3UpevXqFsiwnYy4uiXJsFPA5AHPf93Axu0o79Gzh0XXwwaOoapiSFYhFWULF7EMheDgflWZQaW5P9j/5eGHu5f27xIuugcfzCRlif3G/T49LrA2EDGDBCMbyPhngrIWzFsE5GKVBBhHc32AbU0zv93soreFDwPDmDbbbHcqyghs6zhyjVYqPIgK9UgQf5JkhEQQBnJG5WeQlcb+UELIIbPC+GAKSjMN9puK7OCRFDGSeZnMtup3kc5HPSAaWMfaCABoiO8k5UU5opc7jdRBBKx3BjvFtEjgyAToCB4vWYzIIfoZKIAeTVpWQD4KAYn5MfEAYAQ4arUrU5PzLPOClsnbfS4Do0hr/mgrPv+z95SOy+Gdv9GlF2n9V5WqA45//239LfmdFaWLAUQcoQIUYqTo4BIfomyUI5yiccZmzuUIwIhFYEEY+FSixJujkC2Hp+9IiEWSbZsxYnp5rnjtdrDrWQA75nRDXT1A+fIHT7FO+L4ERS79/XXUfVtb6bpqR6KYaX9gQPvTajy+j9nUJ5PygGmeAxtKaX1rT12gXzq6XZ0RGAIoAN72GTVVZ6/ju7Ts0XQfr2LdVRwHy4eEh+Wm3bYuuaeC9xW67wcPDHbTS6NoH7DY1QuAgn3e7HYrCoCyL5Octge3KwqRxVCHARuuOoigQwIKodw7WB4SB/ZwRBUxFYvZLGAYH59i3exgG9G3LVhshYFuW2NQ1dvUG23qD4DtQ8Hh+fA8TXDRJdsk3WUXBAQsB/EB0NvjCgs7Haso0TRmo3JXgEnO0yvyvQmmzq5bAs8+wZObCSH58fMdxb+m7Hs/HY9SUapiqYtcj7/nPBQ6SZxm42mw2ae785cc/41/++Q/405/+BIB917e7Go/v3qNvG3RNg1d39/DOYlNV+O6bb/Hnv/yIvu/x5s13KWWjUgp9z0BG0zR4fn6GVhqbqsLD/R204qwuJ3/Ctthgu92iqooIpvV4PjyiaY4cJPdun4RLRNezfuii9pHNuZUmkBdmPh4nRP7jXMC9pky0pUpBZYLkZN6G6/a5X4LJXgJ7/zWUsa9HgMOl+BIiBM55qPG+efDFfP3mMThczJ4xt2wQ2qW1xna7xX6/R13X2O12qKoq8XniGiKB+IV3TMI3AYfDAc/Pz2jaFqfmBFOVMEWB7XbLikNToCgrzjwSLZpCCGxmB3b3KHTBCsUQELKgoqSmPGd62xk4JO4ryVUku25NIRAymi3un2P/Tfs4hIC2bdG2LfqhT+nCiRScBVt/EwfMbpoGh8MRj09P+NsffotNXaOqqpRxjLRC13WcWreq8Hd/93dQhUmunSGMa5X3FiBESwnnHKxzMGLxkP+BOJcspvwBgQOUxmkCUehN+hMEBA7KrHURdyk12b74OZLVS3F8lQRGyngAkjJ2lH9GcGOeglokAs/JpEAEuIwfNCanUfGOBHiEVC8DQIguD34EdMjHIKEcZ0OpOKcAcBr5AE8Bitg6RqkR2BjBDY7BEdRCCtrPWJaAjCVFyJdexvEagTL+fps16q9lLFcDHG3TcmT1vkdZFmiODR4PTyAFPLx5A1MYXj+KzWu8D5HJkMEZTQWZEknNwqheJ1jdOtAfOzHmaOCE2Qag1TpSviQszgNfzUGQ3LcOYdRISF2L6DqmRHiO4o8o/xSsmFhnrAAaXL0cU9PrsgjLAEbx4BqasmJ2ew6o/OsqyyLUJcBoNEUNETBc6pV5vUtC/Ry8WyrC9K0JiXPw7xoLiaX6RMv+UpHrvEfS0jvn2IRX6wmTKgyerJrc/3rpHdaO5e+YM4y5D7YwfUoTvHWwbsBgTQQRuI3GGFSstsKD93g6HKCPJzRtB+9CTIXH2U0kUGJdlmwiHTz2uw2nhA0BwTuIaalRxAE+iwJVWUIrSZOpgODRNg2CF62LBkBo247TDEbzXwAY+h5t38NDoaxK6KKA9+y+4mLsjqIoEHyA7XsYpdmlxQ2JUQYRmqbh4I92QHc6Yl9pFGoUDmQspM8kJscEyF2iX0lzcT6vZRyUUqjrGsfjEV3bjvcT+0tzLIgxAByDAeyvrmjKeLLVjT9bjjkNFq3VvE2itUxp8kKIKRKZZn6QT3A2B3OXx1zwAgHwAdt6g81+B4AwWAeQgi5KgDScZ/ejfnAwxqMKQFnVrInWGofDM2v0AOy2W7hhgHUDjs8HnI4HbKoaarvD6XSCB8/b5+dnAEBVVWiaBtY5FCULa6Gq0HUd/vjHP0KBUJYFKAQMfY+3b9/i7du3oAB459C1Lb77/ls8Pj6iOZ3Qdg02dY39bovvvvmGY75wR8AYg77v0XVdsoriYDdxyEJAcA5k2L/c2gFKl5P+THSQf0zHJM7HcZ5EhUS8xFoLpThGwjAMyU+e51mR3Bhy7fhcmfES8CbabY5No+KcnFw5FXziGleRD3HOTVI058+eK1fW5tunKi/VNd+LcsXQXCD3YUyZyNkzsueMFXKgWs3fPeJ96SI3FURj+h1Z1wA4joN3zJUqhd2OM1LV9Qa73TYKcQTnHU5tk7TjqSGKLe58YB647TogBiPt2j7FJLq/v4cueQ9TWoO0Smm0ZZ9Jaz57hOxvc95OQHTO0DWi7PM9ej435+O0tDcqY0CIc0txKuYQpA4AkZN03qcYU+leEsCIg1aHEBAooCgKnJqGXdeilSBAcM7jcDhCFwWKskA3WJRljaqssN/foXcOfdvg7dt3+OFv/gZacWwPBE7Nq8sSbdeBiH/DDjO+lwGFxMVm/aFjoO9hGECBLSSMKdHH9LBt28PZuO9BwdkxIwkH4wSIAkbrDw2JJHW2FNI1sqeECFKyZYUAE3NecYlPib8S4BPC3HpQjeOkQgJxFEXwTY3yBxFbdvtAnHAFDBoBBNIGRDqBG96LbTGh3mxRFJzGmFsuSqvr+MP8nV6il/P6pB9k3q/xfR9bbqlvqY1zug3ICImcLCQkpHg2zFfEXo4glfDEKSW6Vojs2kWePW/XpXdZA0jXrnmpX166dp7K+pa6XypXAxwI7BNuo09227Y4HY5QRuHuwQGFmfKFYfIRWztqyYCRgV1+3PUb7UtC29K1H1KWAYXzyZD/XlukS20Whl0EhzOxdw5YzJ5zCeSQloasXiZbS0HYKA4cTf5yopkqmAnjY8XX9POtIMdXjmIGLEx6GadLN8mVAlQtXbbs5DF50gvrZC48TpoduaxrmPU1gTSvm39nn7PNfFJ1GF0ORIOkoqlm/m5p7Sw0aw3AmJ9be5+plmqc+ixMhOgK4qB1iRA3JmmT1gZ1XWO72Y4uKwMHr9OK4mbmoDxF82cNBBUjwAeE4CLAISuRzUy1UtBKx0+VIsbbgS00iqKI44QUS8MQp3EtjEFLzHB3fc/CuXMIYLNo71hINloDCnBFCQcFiwHBuyRgDn2PE2J2CzfA2wG+IEDpRJNSf2PUkL0IMs0smebMQv5bgC5O3zfOM9449US4i7WxH7s6j4ckTPtkjiSGYt727FlhmlZQ5rjWBgJw3FqWAMS8T0eAKKAqS2w3WwzWoxs4loouCpAu4JyH0gOIbNpbdrt9YpyGvkOImRyqskTnXAw42/JcKjiGS9/3UEZDG4O2beP7aXRDD4ogEoF4TpxOeHx8xLaqgRCglUbvWWvbdR3qsoIdLHqZg12Hpm1ibA5+3qauWegjAkLAfr+PbjYxkJ8PCQwgGgPWypxfWt8T5i6sKwyADOyNdErWtNY6flcsDMxiDizN7SWa+MLoR2FDBIV0eHyP2XxI75DNn3wu5fNpzi98SmDjpXLLc2Udp+uIAEUgiOvAjDYoNYL9woeEAFAE1GULna+jrD8EZNBaY7/fY7vdoo7WBQI25oL8vJ9dBtCINYf3HkNvE6hY1hUDBxFkCYSkQT+P3Tbu/TmdUjS6Wkgq43k6Y7n2mr1uDnxIkfXFgIvMIwYokbo0uldm7jmSFUkEMq3H/VkphS5aegyDTUGiAYeu62FCYF6ViLPIBLY6sJbTXR+PJ06Li2TgwlZr2sC5E4xhwN+70RIwm1XjRMjeneNaqKQcACgCNIBzPmZukb1AwfsIRAgzkCYYz0+xIssQtnmPx2dMrSGIcn7oeoBD2sz7l0r72OhKgjiX4qe4ukwClgJimy6giQQTJcXZ4oQGhuDE7gRFUcb08Cpbj+vgxto8nANv59dNFWNL9Htp/l9bllo1b8Oltq+VEJBA6LMT2f2E6XvMg/byhfyP1LnWnluBgk8BLNzaliW+6CUA5pZyNcBxv9+j0AZusOiaFqfDCafDCcWmhB0sTGEQKJrNRYI83ZRzE/uceSV8TKTzv2YJWAc15i4q50JSWL1nLbjZnCnJyy0o2nV9nltrAMtLf/FJ8fNzMUyfu/7PVaYC2/XX/LLvewm4uHQPsA5szP9GK5Hc434GavCRCcMujNK83vk6+Zhy1bsT8y6isTVac9BlYoJtnY1m+m3yyXaWXU7kGV3TMtjhHDrfsNbQlVBlCQrsZ3546lDXHOAR3kVN9pSZBWKk+qIYrVqMS54y86j6wrh/9823KIpnAITm9BaHvot8moKNgkFRlaDA8R3u9nu0pxP6tkV7UmhORzw/PeL5/Tts6wqbukZZFCj0GGjs6v68oeT0NJ93bLo+NRMHFKqqPKOla7QVgTWO82wLwp/m8/dsY15h5EJibj9tP0wZR4oBZnfwQaEamPFUWgOKTboHO6CqojY79ZuNWSIMqjJm1HEOw9Ch6zrYga01RauplEqvkQt4pSmw2+2w2W5xf3+Pf/zHf8S79+9xOp0SnsvgB2djM8ZgU3GmCSK2GKqqClprvH79BmVpUBYFyrrm+ARx/j7c30dQhuewURomrrvCFDC6hNEaRhcIKkTB53qakAto8hsAguesFePYc4pKbSgpCK6hP9cwbgJoXNT+LJUr6d8vCWTcWtaEofy8MQZVVSFYTrU6F+q99+BwBCOty2rAJYGxiO4i7DbFaV7FfcU5h8PhMNEO13UNIkr0xsa0y8m6LSuKFLbbbQLmtTFsaQQJcBoB6xjfg9TXxROHbK9m10u21jAwSQud1hPY5fF4OuFwOODwfMTz0zOcZTrgibOiBADfff89Bmfx89u3ePv4HoNz6CzHAjqeTtg2LTa7XQxi6jFE664QFBIofeWcJ0yFfQE1R/BF5hXHVGFxRsCA5e80+T192nh+/EsgRbLdOl/XS79VplCQYwlomoD7ghHGVLR53Ix4cgKcKoCiFSiCT1YfAB9nq1IFpUzm3goI7/Z1lS+jvWvdxtIBA1VfX9/+dcrVAMerh9esuegtnOnRHk84HY7YKMANA4IroQsN64eoquP7JiLbBYZjbbyu0RJfuu5TlHVNECKKO82OApy7nkhZAj+kyLG0icaMCvNnL7XlUllnfOYARvw9cT2hK87ldVxg5j/aLUXq/zTo3i9XXuiXyTX5uwXMVlB2LWbXfbqyiHzf0OVzQAM4T9fKx6NFhhqjwIeQgyMy53LUPmOUFhhiZrKWj8u7vaRNfXE9ATGHvFgkBHAMdQ/nLIahgxk0hq6FB1L0dK1jUE5FcG7A0FvYqL0qygplUcFvNpCsKQQPtSlRGIPaGBjFoLHSClVZpL+6LFFoDU0EHQORhag5G4YhMd0mphssixLeBWyqEru6xqEqYR2n2NNFAcRo6Z4AbwcMCCiiZYnZbbHfbtGcajTHI9qYKlGYWgMftUDhasZycYyQ5dua1fMSCEc0MpZK5Sn41Bl4LNdP7s3m+nyuTP+ytbJwTX5/UsLcSLryds7rzK8x2qAsSmw2gCni/qEVPNhFxTiDSiQpxb7tFAJsCEAE2uA9hr5D254wdB0UAjbbDYroa87Z0zhWS9/3STutywJlP0DrDqfTiQGLssRvvvse2+02xYfpmgZVWSIEwPU9u2oFj+1+h2oTUIOw3WxAxEBC13V4ev8OLmaluN/t0HddclEJUbsago/pIBkc8NE/nwfotv7OAViZZ8469H2fjQMwZiC4DVj9lTGdlmsB9RFcZLBY1PayrvP6KMVHnFpAeW/TeGmtUVVVyoJSFAXKssR+v0/XD8OQUsZKG8XVTWuNrusmsTfEpBwYBUfJvKKVRlXW4wspGjmCEGJw0xGU+fSQ6IcXaeOl8zSjjdLHGjpZZCVhGwRnHY7HA06nBi549M6icBbaF8ntrW1bvH7zJlmN1XWNH//wBxybBqYu8Pz4hLreYH9/h7Ku4MDKBKM5LXZhVHS1lL1k5FsJebD2eDzFk9Axdg+7zFjr4ZzQew2t+d289Zi7aQPr2mp59vzc0n7EltZqbNr4Zfo7HiPFrnGgaX38NwYjVfFORQJMjC4qebtC3AdJjRYggIqKHF5jCrKdKChtQFpzgI8vavZ+fJkD00u/P+WzODbLiuUL8p4VvvjLl4fmCqlb7gMuybCXy9UAx6asWRM5WNYgWt5ovLWJudCk4MJoVpmi9MrPODwT5nXhZeblJTDj4u/rAVy+fLbhXprYIn/K8ZcGLr9u7fr83Lwd1w726vl0fCT3WRIw4KrvmH2fC+Szr2dN+ViQ45ZrvpSS9wvNmp7PgZW+nJSPBzeuJTRprn7Ak5aEvPNzYWYFNbfQEMAiFxyngt6a1nz+7Gu0q/l11xLhEMEI+UOQTBUD7DAwIxu1JUYRtFYc+AwAIrM+9D0QmE5aY0CBQQJTaBQxS0oRmTahD1VVoSpLlEUBYyTIMybaF2G4RRAVE14dGRujNWfSEIAjAMWmgjYlQITOOnRdC28t2rYBEaEsDLZVBaMCyDv4YUBhVIwHUoC8AyTA2sr4yzEGMrAM4obz618ax/zdE/O2AmIsfZ/W9DItn9wf8jk62dXSfPzAPXrynKU1lWurC1NAqYAQGU8XFFy0CgyioZTAexCQnoN4egRYOyBEU3RTFthtNyAoBA8YbUCameXRP9iDjMZgB1BHKcuFCJB1DG5bFAVs37NLldbowKb8zvso0BU8500B7y2cs2iaFk+PT7CWUz02TQPbM2AnLkaBOzejGzGAXuSxP6TPc2VFCOx+xPFU9FSYhph9L8+zpTqXxvTs2mxXvrak3fhjJtkXVub0IAApyKjKwMWplQYmFlh93wMYgU4BJwR0KzLLt7IsYYyZgBXzeBbAmD6267pEW3PBPn+OMWYSqDRdC8Hj4n0RnPtaCgvTkU6GqXvsUryhEO/ROsbHCRZ9N3BWGc/ZuXQUkLebDRD3r37oUVRl+n04HHA8nbDX93h+ekK93eBV8xoPm03cSziwqBZ3E8oF7inAId9HfniM17PObgABAABJREFUOTe+2jmgLRYTKcbwhXV9cb9aADgSLaGxz9bqntSh1IW6cpdGsdAABO44V8LKBVN3l/ig2F0EIg6GqrVO2Yf4wpfdMT9E2L213Fq3SKfp90eAGudy5JTPlcWeS2JyBhMaEfnkD9zLvqRyzXhc2j9fumapXA1w1EWJ43DiADwAFAgqAH6wCC7EoDw6+qyxNpMiFQ9xQSxScAKmxOdyR1zSvq4JO7dqn6+Z2Ik5n123pimWa3IGdQlMSRslMPFnZAFl7pt5O2HNCXsYyR0mgMUECKFx2AKy48u1j+Mco5x/KP26Vr7/qsqHotvSrxc2DqKru+YSgHdebczJfWXdUs8SCLEMSIT4/5gnPsosAKbMxVyADJnZa75hSpyOeZtycHHtfdfum3ZKnOXBwbkBwVkEpxAiM+yswtArDH0LXRacXlsbOKNRaoVSa5TGwKkBPTzfb9nqwrsBFDhmwX63xcPdHUeRLyv00S2AACjDzLP8CUOe0xTxFRd3gjFlIQMshdaoyhL77QbOs1i1uduhrGoEUjg0Ld6/dzidTnh6ekJVlXi4u0N9t8e2KqDgAedQaMLdfotNVcN2DcLQxYCiL5ucL81ZPr48Rmv15ZpZCd5qiuV4CNP6AFmTSdhYedYi8yjXTuZqyOYbst/AtQRscd5l58Z1wNeoGC+lLhXEM56UgvOA8wFOIvobDmpYVxVOhUHbNeiaFs4xqODsAGM0ysJw5pOHBwy9xfHQxPTDCn6uoAjI/OkHmIK1sJto4p8EPqWx2WywqTfoihKb7RbWO+jCwMf3sTbG42hOeHz3iJ9/fgdnLbRSOB5PcNaiaTsEF1JKZu5kgmhTvRO047bNgkBJCBVBVfpbLKDyGBtJO4rxd/4p9740pmfHwqLc9ELjl+fl11LWwPDxXUKMbRStJIgt4Vh7rOSSGISTXUSc93h6ekrWGff3+5T9pK7rBIzI+DrHtC4X0PMxtzG96zAMaNt2tGDKgAyxkpvQWhXnSBj3LOd9llIcKXhqCFlg6y98HEU4mwhlIUzddLJXEIsWBKDvenRdj7br0fc9DjHYaNt12G63vKeVJQ6nE6rNBiUCDocDHh8fcWoaFJsKf/7xR3gC9g/3uH/zmt0u4h6gY3DgFPcjU56ACHAyt2QN8wvlazTnE3KXRE4Py5lUJoYUV4IR82P581IgaTUd/2vqvgSY5GBHegciIL1LBlghd/uVWygDRZBdwzHGtNYxaLcCUmyOl8uSnPTXKnNg+ZLsd02ZXpfXw0/ja8b+DWHKC0ugUZm/l1o+f8bXVD7nfnU1wOGsTeahhSqwqTfYVDW6YUBwDoE5KfZNB3igBIWMfFi2XJHggbDOh3wpE/9DyhLg8dLxyR9DfhNmK09Be3VZnTw5sPFSfTMA5OqFdOm6r3Mx/rJlDgpOxIpP/7QXNpvbgIvrn5WQ6jDNH8/p1+ZWHaPwPo+FMK6ldfBiiZiuCdFrgI9sQsxwD/DBAcGB4AFPsEMPENA0J5S+jBHhgU1VJu1SWWg0bYfm1KI7nZJ1hSkK2H6AUmyuv61rbDc16qpG5UterVGLkhhLF63qAuDBtDg4D2c5XlLfdnDWMhPjA5y12FQ1/3YeB1IYbIvBOUCzaaw2BQyAQhM0AX3TILgBhoDSaFBwODw/43h6xt12CwQOfKoIsFHY1+e40MWyxlDMAbkcCPZZPBL5ns+Z2RPO6CzgIYHRmLHwSbhMczRw60ftnbi6ZDVn8/FT7VtrDNWSEMhZdUqYgjhNX7TT94E4bWJgCx4VszY4N2CzqdAPOxwPR7Rtg2EYUFclqsLAGI26ZOuL5+cjDs+nFDBXK8Km3qKqoxBYleiHHm3X4fB8xOs3r6GUwmAdmuMziACtDWcjsAy/aFLY390BRPjx57/gOQo4FAA79Jzhp2kRgjDjGs4FDL1D1w18LGoNgwuRyS6gybA2HEBQI325pjC/rybBRENgF5W2bScWHBLgchQCLgMLV4MbH1goq+uX0I5+7rI05733IK1gikKUyABy2F9ALw7aqUjjt3/7Nzw3jEZdFSiilYYqxKSfQAEgreGDx+AstDYx8CNnyGnbngPi9l0KIAoA1abm9aQUjDZQOqbEjvUGANY7wFmwLKwSwBGYkCdgSjI6pfecxU34q5ZwhYIjA2cm+3J8BVlPRAQfGKRquw7H4xHvnx5xt79HAMH6gMF53L16jbqq0LQtlDJ4fjrif/nf/leQ4oxfx2OD5+MJfTdgt7vD9z/8Bia6vyml4AaPEBy0GddqWg4RED2bYz5m0UKMs0EUrcE4MwkbJcbU01qAkWVl0dKxW0AJECW56GPpxiptmmQRS7BFdoxLiBsiTWSFOCeUAemC14zE6ojn+d4VHuorKZcUDbeWkeed9wnz+YmnCZxxThR+Ly2+r5HM3woWfWi5GuDwzsENA9wwQBGhKkqURYnj8ynmqY9RxoHMKsCnZZOXbOmA5fi5ILfM3F4SPFY1fXTbBJhrefO6ziw7+OBiPfk983bnKf/yZwmAIRuFyp55aaFdYq6W2zhHFpfupYVzS98nmOfKtWvl6yF0n69c0385Qrs2ma8HPxheXHaTWhSmRKB/Adx4CRxZ/C11Jw16fj5/BrLvU0uOfP4LUHKpLNGUl9p7oTIAY9xxXrsOdujRdQ1C8DDeAUSoqxomxs8IfsN+wtqgTQHCOOaOBbusmMzNggjQxFp5HU1BczeBEHhc8xSLzJSzhsw7n2aIdx6m5AwuJmq7EBj46No2aWX6+Hvo+/h+ASG+m7cDhq7jlKJ2wNB36JXC0Hcg59gnez4XF5b7XPcw0rn1/p/T4ZypHv8c2PW7mA7V4hBO53JkOS8yZzkTyEzJsmm2XPuxwuZcaF0CfZTMIW0iAEDw4DgVHoGDwsU0l8DoJx9iNoCyMKBQoa4lWCe7RGk1MsIyT40xABGbKFdl9LMfg4+GgBiwdIj73QDvGChQSkGDUDoHEPD8fMDT4Rn9MIBiPBDvGaTTpgC8jwFQAwZrMfQDZJknOhDnP2vJIRL/rb2cbsn71/kxBscIrAnAcS6oSMmVGfn3pWvT+J6bS17Z9K/XeuNSm8d+wVRolrEHGFzNXK+U5nFUSuHu7i6LwYOpm5GMg4rCm2dAw9shjXHf95NAzXK/WGosBYRPwLO0OYgaae7CJvEM1CRV55dauO10tqzOeIF8PShRyI3p1iW7TD/0cJ4tox5ev8amrmGMQb3ZpOw1EnvDe4+nxyfs7+8ARGsaa3FqGpyOR/Rdz4E2NVsYeAGKksIkA70DAJ/Fp8jXWogANjHQT8R7a4jZU8QvJb4m8k3tUwIcEgPjmnqvOT67avIntD3vnmQPLGg/ss+EWgEj4C88zJjV5tKe90WCsGGkv0t0PP+9VC7TsdmjUp1zXiejEcLnIptll1mjL7Z86Di/JJ+8VK4HOCzH33CDhSKFuqpRlxt0zZ/hbdRc9QN0EdMTCZMBZL5q04FMjY7GQWs48UsCyarwBEEfr33LKVMCvDDRs2ddo/0GMKayzOrOtZJ5JpUlBm1+T3785cGfAhQjEDU/B4xILV23nkJWB00OfuJyvSD/5ZQR8ANwLtW9eG9+03LdY8iylyvNwY1rha/cUuJaoGNt3S7eMwFQRBiVY6OLCpAJtBNmEZM6589bAgqvAToWC2UMAHiFELEFQwge1nIcjubELn3FUCKEgKowUKQ4IOhmi6qwqMsSrSlTm9u2TfEQlIpPCSz0BQAqZPEB4jlJWUkZ6OEcC2Vd1yUmPWcwQ/CcalYzyKEI8N6hb6IbIin0g8Pz8QjrLIxRKAxf54Yefdcy0OEY8GibE4K16LsGm9LAaLU4Fmcljf+c6aEEGOXjc85ohOyd7SSjAeNF142rCMljYxaGnUZtvVwoglDwy3GTPhbcWBOcx/7IzoXAGRpIcawMpWDIsDUgwP7oMgeUhdYFZ2wgwGiCdxZGEeoNZ+4JzqNpusTEJo030Rg8UWtQYWKGFTH1H92lJIOQjyDF6dRwRhLrUFQlAoCffvopWnD0QAzazfFhSpRVDfgABU7V2HcWXdvDu4CgA4JCAlcQAO8BOJYo8zTS13V2pKQzWsapKbv0Owm8COCghOvC6Rodmo9vfm3A7fFa0i7+BQvI15RLgPOU8WdaC4zrTAIdV3WR3EUeHh7S/c4NZ2M7ESrj8bZtJ7RT6t5sNqjrGmVZoqqqGT2dZlc625cA6JzHzZ6bwJkLKR+/tHLWzmx8BDAPIUBR5qIDpJhQ0r8BwN39PX7/+9/j7u6OQSMi3N/fY7fboY6gh/Sm0ZL+1cEOA4aOLb36tkdRlChjjA/JNAYn/MMU4FAQV7QxfWc+F1R03RA+Y2otmlk50LhZJMCDlrYPWkgTOqUbKgb0RFZP+o6sTnrBHZmm75INmpzEmCVRQXh9yubneD8SWJz2mnhQEdIeIHMYICBQVPn8dXn0W9dSvmSXQI2X6lu7JleGLLcT6XwIHEMqd3kVsDTnO76W8hKPfaacXLn3Q8vVAEehS2hlQMQxODZlhU1VoTmeGEEHu7EUZY1AgXmMgNHMaqXeWwGIL6tMNcuXhCgiStpWATmW0Nvcj54y7YDc4yUo2wLDf13JAY15Klgs/P6U5asd6E9cPpb4z/vx4wjBi2h6kp/G87m2eglQuPYP0awYYQQ2xrpE2MjrPX/G0nvcAt58aAmBs6aE4EDEIIcPAc72sI7NDJUxMGXJgReJoLUBQCjLCqYusalL7OpNdK9weHwMaI/MwNWRYTPEIIq3FpYUfAhjrACloEn6iYXJvrfo+h5N06BpmiScCWPuBgs/DID3KLXC/f0epDiX/dPxiM4OGAaLQ9Nwqk+lsN/tsN9uOSifMazlLEtoIpSF5qB7bYuha1DqLbRa5PJu7N9lMFvooEi1eSq/uYuKBBdcy6AyMqfCRBKyLLdnz567wYztGZngpTn5KcsS6OOdw2Ate0gTx1iRlJRK3FUA+MAMe773VGWJwmgAARoBpNj9yjqfgsgZYyDBRl0IsNZDKcB5jsflXACgYEyJ56dnNE2LTb2JwsyAvuvwcP8A7wI6y5agh1MD5zzatuOMQtHFNQR2uSoNB4AM3iPE2Bxt26LtOsCLZhUMdmQAu3MOUIAJ5oPm4HxvlbggQk8ETAthXeHwi5fs+fnn56R/n7rMBYQ5PfeerdAkE4dSJllTSMDQqqoSwKGUwuPjY5q/m02VgDnnXAIwTqcT2rZNa1d4MKUUXr16haqqUv2yxk+nE8qyTH2cZwnL+z8JfyBQjPvgI4Cdg5NErHD6q8+jWwrRCFBn+7Eo6aQv2DWFvwu4IfF6drsd/rvf/Tv83/4f/3e8fv0au+0Ob3/+GQCP8+s3b+C9x3a3w3/6T/8J/+W//gOeDwcAhP1uh92O9yQ79JzNMVqWUQRXQrAYFSWY0Il8L2BQQ0Mh7hPglNguArSstAhpzRMRoJbW1hKIOcEpsuMjkMngxvT+ies+Zbj7Evg+S/XKyA2N37P9jcEbAkFD3E5UygBOAEmGR6luzPADlVlNaQNjChhTxhg0CloTg8xfkRD+S5ZznhXI5QE+z1nBrnAM+7W8UK4HOMoSujCgQbEm0WgorTh6etwMXIy+ziHi7LggV0CMteH70E35c2zmF5G7gIuTcOleaWMOcsw1CXKPwwzhiveR+GhK/XGjmdDD7J7L2+XS2Ut3fOzmu3b/tfV+7YteiNnIHExOXXV/XmSEb++XOQO8xBDLsSUQQz7nAtcogL4AdsTVI98nbxXk3QAxRx7fN7/oHPX9pWbIqL1nATeh7S7AOw87DFBRy2iLAW5woMhAmRSYzgAlv4vzDq4f0NRHODugKguUMcq/Ugx6iJqak/EQDJiBZAYsMmNDDzf0sH0HN/QIEVypCoOqKOCIMPQegQheEeqqwmAtnHdoYvA8B8DEeygGsCwLwxo0AME5UPDQBJiYmlYhQFUlm/dmw0Xp89Mw7sIEMNmbapyUklR/Kn2XQJA5LZ1oqACI6TULGdNnTZ+79ne+Tsb6P73QMl+nHtO1KC8hmjVex2yyTSEkYY2z3VAEMPicc0OKa2BMkYIxOu8h9nws4LMgoIKCURwDZLfbIYQx8OJgB3R9h8enp+inzSbhwQdYZ+FDQFnW8IGFH/iAYegYlAkSyo/giVM2yhojoqj1ju4HmoNNKqXgleI0hkohwF+mB9lJihrJ6T7Mc43dR6VbAwLDRRg1uEyLpsM8PSffeb9XC9cAiSouuAJ8aPlqBOaVwvOSv6dgnjEejInBlsuyZAHL5HFSAuq6BqI+uWtatGHMimMtp+i2A887HcESHQM3F9pAGZ2oVh+zXYkQ6p2kxMZI50hcxWh0mZH1r4AYHCRlFkx8WxS8R9iVJnNzjXSG9OBfpswFsot8R0YH2SB5BIPEdacsS3zz5ps0rkVZYLPdxL4lPDw84Pn5GcYY/N3f/R3++Kc/4un5GcF7BuzLKu5/FnYYYIsCKgQE4j8JBCVYjNB4BGnXuE8oUlDiNgRpKweE9d6d80rCd5/1/0pg8jOAY2zb9HuqJd07G4CzyubgZrp1AfgcJ1kYXWESAJLXLfM4o4eRJsr7cB/Gv1hXkAQDX02h2SeXD1ci44X75vw6Zc+OihNg3DYW74/yXTifV19r+RyA/NUAR1mVMAUHUuIgSOzraGPmANmwFSl4ePbBTlQc2XdhwPh7Qg3nRk05McH5OC+as8QLZeOQm0MGhdLZF6lAji9sLGHhe3ouYTW7RY5wZ4/0gYUUotH9gyLTQ+QnCyMxW9njKTun5AAF6MCkRck7JOh4fOEr9syVKwiThRjm57PyMqqyctPKo78mWnlVmb9c3qf5F9lMpN9lnqnsuxC6cWzmBC+J/KvE8jJIN8EU+GA6lwCFGdAxBz5ykzsvQACY38vBi7wlQi7C7MwcFMk3ogQyYMzEkb/LnIh+EEGNDfMhsNWAAyQrKi9tD2cdrHOgQcEMDhoaVVmhsA7GaLiyglYaSiOlefVeoy45yONAgTOBGA0Tg7MpAUNDDOYcs1YZrRBstGAYLMfF6HvYvoe3FuQdCkUolEJVGHitAOfglUeAQh19z51zDIBYi+A8NkUBo1n7X2iNMgbQC87DWws4jhNklEZh2HQY3kDLzhziXEkgR7Ybh/lIj7QyMVHTDp9eC9HaT5lJpbgdEvBvBDcWUuLNmM4AxGB/wCiI0jgPs3mdwAFgXAOQ5s/p5stxRdasVZZ+L2m5ffBw2V4j54QJJa1AzicSXhQmZk7hQ1rHfnEezttE38uSBT5+hgN5sWKw8KzvRBFYe1dWJfZhD+cclFIoyxLd0GOwFo/Pj5zxR1JmGsPpkQG82t0BpBk0cR6iIuGxNAjk4pqOaRyJUnBHUiOwMWZskZgLirPHzHmJ2dwb2dt5PAWZiiEBHNwxkYGnEdQYqwzZ/PEgkkwdEl8rn3PnjMU4svm+ENLHOfgWEn+wVF60zrui3HovyThdc60InC/Wye9SFCW0Yne5oihSLIyUKhtjsGGEgO12Azcw6Hs8ndB1HYYYN0gEOMl4UhQFu6FsNygLTsE9eIeu5UDNXddCRTBXF4aBZgBB0RgvLQIaiEKhkrcL7D5GAWkNpT0wzm15z/RvPj2mX5DwDwKuS8s5I7lpLiObfiGfipjOz2ldk9vyW2I/UFwmI80aQSexklFaoS5rvPnmTST/fG1ZVfDOQxFhv9/jdOIAx7/73e+w3W6hFKWsRpKxxjneb621TD8UovVaLqxLYym5zowAh5akqdHdLq70qKzI6f24h9B0SFZAh0vHlmj5WBak1xWJVoAnAkbL76xOASJGnpJ5LxIgiJTsqkiEj6QuJMBOJmUCi9gTMn0faeS0ydN2Lhe57hLtCGdz8/z6cD7RL5dwXdKGl+jgbUCIZH7K5Sr+C17WCaISYeQzJLBAvluEcMtzP0Xbb6oZqbVXARiX+aRby/UAx90G5lgBzRE/Pb4DKMARAKVwahvshg67/Y61Mp5dMTzNtCfym9JS4sNAQrQpI/xyLickYuIH8IDnT1DZdcxXB8DnQh9dXmEIcdXnh7Lfk3PZ5oAsXkZeP02fl5uRhVk7RBzzTjYrl8wpeWJQEmy8B0hLasCYkxvAEH2PPRG0ImTb6/wtQcn3bn6esk+aHbulfK4F8zWXpb7m9I1c5oxKmnjxMyfEeXAsYYZnAbNmzxF5cyoUXkdMlFJwCCm682h/gfRdQAcfmBmYwxYprSOQtB9ADIyJkLVvfHef6gdc8BCNVTf0CATU2w3+8vNPCCGg2pSwfuA/N8RgYRqijQGmsUQmPUTnMRTkvZeIP7uiBNgBMEWNEDSGnu/tmgFPz8/4lz/+Cw6HA2umwUFGJWVhWVUoIoN2d3eHqq5RmAJ9P+B4fEZZFPju9Su0z08w2qCsKtRVNTJ10WVAQaUMHtp7YBjg2xaubeHbFjq6xBVFgcO7d6iNxnc//ID/+vTMcT60xrauYYzGdrtlt8NTy24FMdiecw5d38N2A7phQNe1KBTBAQg+4G6/xw/ff4/9dot//m9/QN8e4S1nkvFuQPAKhVE4nQ5R8K0QrE39zvGGss69sAmKZUDXHdP4bLdb9H2P58MzNpsNBzyDglYFnOVxQmAmFkEheIInBw3FXJmswxCie0omZiaAjyZzIQc6+ACvTRnfohiDm+Zz7Nr1tgQWimUEEaFpmpRtwVqLw+GAsnpEEQW0oihgiAU0UioJXCIUDbaDjumKKcaN8Y412YUpUBjO2OO9h9EanJFA3CQDBttDeQYYvHcIse6qKtB1HlVd4dvvvsW+vYMqFA7NAX/86c/YbnbYxzTDfUz7ufcBQ28RvMemqnG3v0NVFthuamyqAtYO6NsWpSngrUXXnEDBw9kBwbNA41yPwXaAsigr7vt5zIWlQjTugoQA8g67umKXq9MpMu1srbHZVlAasG7AdrtBUZgYuJLgvYVzxLFqYoYO5waUpY7CkYtgh7Qld2UKyGm8yCFCNzkoo4f3gDHEGT+8x+AHeA8URZU04EDkIS5sv5/bouMacCPtPoE5FENmBm8DCIAfODNVoUt8/913UTYbGWYiQMVMTwJ6BueYB3U8V5y1cJZjEgEeRhM29S4BJOJGEiJg3bcNhrbBcSJ8Atu6muzIYoQzQlEZ4D+GhUlvJbEkkjwVhUYiQqENZ2IhDfKj1nwUZNITEIi5Rf7k/hhsz7SIApSOQHi8NfG+OVCWXiwx3hmeEVsdf/vA1hZiGSPugUoznQ3Bp+wyBKDUBtA+pgof99a+67Cpa3jr8O7nn/H7f/d7vHn9Bv/+3/97bLd7KFCKF2W0QWEMnp+f2e2oqqCUwn/4D/8Bdw8P+P/8r/8Lqu0G27s9iAi7uztsthuYooCjkIQKCXhJkU9PFgkgkDIReBEeGwje8zh5HsSu6zj7U9+Pbn8g9s27QMsnQDqYjltrUdd1kmGGYQDAe1ou02itAZL9Zrw/WX9TtAxSY5yr0pjkqlkYzRb3SqHvh+jaFaCgI2jBFjVKhTh2FrvdA6y1HH9La3gb3QQLFhHDiPbGee5iWwKUBrQBtBaQQwDO8/4ZQQxZwzK/4+xe7dLID3q2Yp1mkhytgsRNFcuPX633cxbmOxgso6hAGQFO2ZNZxvOeY3DYwaWMY7nQL6D2y89cB87mc/PlMgWALoNyWGjflI5O61IXzofZHnnelpfK1QAHm5NK7m5Orce5mgMGO2DoezhXwwUH9jAUwrlU22wri4IOcmZkrr2a1xDOtsPJ7/Es130GfIZxcMZOXBPoc0IVj+QwdrqMFr+vTQhu2YyZxrRdErPDBw8K7J4CYvc6KMAHAgLr0niuZIGBZu1fNt5fGiC68fvS/auDf3v5V4OVzF8kYB20yO6ZMB7z+ub9vPSM/BqZdeP8FU01cP5duCQCpfDYE+uMHEnHKIj5bP3OhYw5yUqM4AzcuFSWXAeWvufVrQk6uZbjJa35WD9bBeRuECKsV1WFrXW429/BaANr2afbOxY2CYCNGanatkXfdTBFAa0U2q7D6XgCENA1LYxiV8CiKDgNaDSf1ibLO0/RagsE5x28Y4ZzGDiDCoFQ1RVe39+jKgvsdluYgkFR1oTzM0w0x67LEsNg2TovcOaK0+nEzJBj6xRjWLAerOXYHMYgBMDagRnbALZKU9w2rRQ0KWilYbSCD3rSry+VnNFjJud8PgQfInArY3WpxrDyHUnbea3mOgkTmM6l8fzY/jnTe03d8/UzsViJzIrzHr0dgMFAD7ytM7ChYo/wPCHwnu29i/g779PihsFrXEW2ixCipSFrtysArD0d3JAY4uPxiN4yfwAQqrqGdQ5N26B3HKDz1evX2Gz3qacFoDRFAaMNvvnmG5SmwKau8fbtTzg8P+PtX37EfreNGV0Uiq1K0pkmgjacAYiCYyFVjylcZZ4Q6Jxspo7EREsu/SxuNIgpI0UIGF2OEAXCKQMmcQb4u8y/6Twbhy63wMsEwQnIndO48ciSlpTp0csBwT+7u8qVNDztSElTGWm2H0X6JJTHOlMsC3AfSNwCsYwIMdhw349WGkN0KyEAWhG0Znc/U5gxtWuMVeM9WGmXGjlKxyMgQNP2zd50afcdqwuz7uGdb3RXojRfKRBEq77Ub8lCccQtJmVJgTFRDso12Rw94w+FZs2Ufmlei6Ij8qmS/UieIQEoARbaPE0DlZdlAaU12rZlkC6mZhUQWxR83ns4zxYaZVni7u4Ob968YaVAWaKqa44jFN3o4T3Hx6DpWkm0GWNaXnFHSeMjcZQ8sfXGJLbK2J2XHGHnAqT8nmfdkWfm14k1kcvAc7l2HksqF/IlA2OKMWMtbAgYhgFlTI1cliUGO/DcIQAUVUcUEMhHtx6KgHYACdgibTPi7hkQAgO5pihgIvBt7dSNZ8pzrvbWhfPXCM9I/bgu/F8n49xCGsc5QWfHZXyXLIanMqZPoi9yGjiRbWlKf2ZzOR2i8/e8zVrocrnWOimkF5JjNz1mXQ5ZkMGvKTcAHBzFHzF43Bi8jeCsxWAHRhAR/cQzuW1iIp/JaxM7jYhoyQudCRqLrbr8pkkQOTt22wAv3RMSQBIuXjc/PidoS4zrfGEI8aL4mXsoeKUiQQc4aNBMpA1gE7SsLRH/j0GM8qX0rwZJ+ErKGju0RtjX2J383vn9eZ1r9S9vMgngIKSgR5eAhfzY2nX5tZNn3EC0gHNBcUkglfV5iSAuMSP5uyybeI8MhzEGUMKYsEtJXW8AEF6/eoXtZpvWb9M0SYCaZzux0aKhbVs0TYOhH3B495jaJ4yPMI2iyRctDwf7Mtl1DOpyRhRCVVXYb7cAArRWaKwFlLgBFBCNMgXAaAVFBoU3AAIKqxCcg0rWDYSi0Gzl0Q+oKnY9SExvouUs+HOkhghyRKAjWu4DWLeqWSpzgOMc2JIxH+fcZxfqXihigXfrJF9bM3m9AOJ8crB2AA0Guo8pXLUGGR3FJkFZxt1X+kmYq6RV8j4xVQwaAUorlGUBIp67p65Jfu+n0wlN1zKPEAJevX4N9ISmbRGIUFYlHh4eoJRB23do4hwvK4NCFzBa426/x2azwbbe4P27n9E2Dd7+/BO6dodtVWO72WBbVUDUJpOO1jxagUJM/ynaMYQI2DgYusDiSJfM+jwFip2BamKWTlHDHXBO68a+nbq5jLzCx83FRVb9I+b3tSDe5y5noDSmokAcWI71EwEoonGMRMAeooXZMAwMcgwDtGKaWAk4nNFSFnBDhPSW45jl5UN6es7Jnnd5tv9kjHMSvJHTspfqimdW+Mq1ay4dS8BofKZcJwLlUppuea7S7O5BCGxZka0XEZ7brkVVbYCi4Lgn0c1MLBlCCMkFRRuD7XaLb775BkGzG1xVVyii1RwZDe9sMswb1910/xZ3tFwbmIAa7xEcJWsAL65IqT+ByZgtgBlLx8uyTH0jLlHCBwhfkNIYx2NzsEj2/cnwROAqB0CGYUgZa6rM8tN5G4NMA2KpEyggYBokV/pmjBWICCqqSP8QQSidgVgeefyNNdqyzld9XFmmxWvl0/AEl5438pIj3x0W9xz5svYOl4CiJf4+PmtCz7IMOR/CcM/rPqNHuSx7K58Ta8j4E1EQjGvtw+q+GuAIEc2rqzotmMEO2NQb1uhEc6v1CjAZJzE1BxBN2TIUdS4QyZcrN/JrFtZfo9zyfCHquVn06K4y7aOUri+7DmBgI0eoASTAPpAXMQ1Jiv21/JspcQtKBDhn7PO55bPfITs/T4eX3z9Nqfb5mOhETjKAY54+9pJIscSM5BHggRFclDU1aoGAuq7w6tUruOAnfty7HQexu7+/44wOYIZGspkQUQpyx5pGm+qVKPPOWvjeZqaXLmVhyvteyEkT07vmbbTWommaFF/jv/7Xf8B2t8P+/h5PhwMDM4XBZrNDXbMZ8G63R1WVKAqDsqxjbAbOc18UAuIUKIwCwUArQlUVqKsCWhu8ef0a7376Ee3Qx01qmelYEmiuKWxFcg5kSR8xQ4YzRjv/+2XLhzAT62VO9wFmNK3lALG99bDeobQVz49o1ZAHtRbALO0tfjT5DcFNNOUsZARY2yOkeT6mlw3BYbAdhqGPWVcU3r17C20M6s0Gr169Rr3doN5sQEqleUwU42t44P1P79A1Lbx1gPMoihK73R7ODiwY+eheQOKuYWGicsVow+KKjhalEHDtw/t3Hl9F1uTcXS2IK17QaR2uaW+nJtUfVuaCFfJnfaXbNxEl0CLfV6ZcS6R1Cihjqu1h6NF2bbJSc/2Q6GPumrTdbJMryrYuE5+UZzwSXst/nm1qBGhWzi1rR6cA/jXje0nA+xx7sLiq5NYbIlQDSJYSAPOimjzHbxos3MAZn4L3aNoW9abn+aw42GcgimbK7FzrokuHKQvcv36F/+Hf/4/48eefsNlusdntOG5KXYGUQuiRYnCMSo7cJYzOvIEDAOu57R4APMEODoOzsN6xCw4gaKUM6oTWXNpfcsuNoihwf3+P/Z7jFUlaYmlf0zSo6xoqBk+dj53QwGEY0rm7u7sJwMH0eaqsOZOtErmMAJLlP4lpAjAP4aPVuPZCywhac4BYAQ9zd5pfutwGbHz+sgR4j9RMZN056DYCmaOC6Oonxk+6cCyrb76PvFhG+fysrovgy8tllInPFQBTkOPDaNhNAIcxBlX0HdfGoCwKVGWZ8lEjopAh+jPnKWLDWFEMLIh0NDcRWyoT/Ca/RoASXNBiXLhmSUO2ZlUh18x/5wO71IY1tPIlaw4pImDldeWIrQBPwhzk5mu5OdvYvlErAMynrUyw8wCNZ+XT8u2/ll+w5NoX/j0CE/ON0COcH1sAMObnZIPMy+cULsXE/mxzCOfGpC+Z283XorzX/LqyLHGvCwxujCdhjEEIIcVhkDWrlIo+4KNgKsygaG+kfu8cBynt+sS0C0MzpkR1qW3yjBACuq5LTInclwPQbElyQlkVCOCtqzke0ZwOABE0qaibBuADXHDQioFtTm0oaUfZ1z94j/39Hvd396irGm17QlUUKHQWnGyB8ZszJdcDvwAQJoBTLhwpNTXrXtKm5W2YlBunp4Bqa23P6e3c2u+6+s81rnm/iZZNaw3vHGw/wEbwJ3jer4uygARXVVksDgEGRPjSxLEfPOMZSfAiIhSmwHazxW67hTElFCk2FzcFtvUG9aZGPzh4H6CMxvF0gjEGr16/wna7Yya+aXA4nWI7NKqqxoAB3nn0XYvntgNCQF1XCN5BK8Lrh1eg4KPZuMPQdRj6Ht4O8KaIrlB+1HAHMblWSdvInXFbnwtDL+MqKUXFYhUQE+SRBxAXtaXySeleYk5zC5EPq3+J31jjVV6671MUAd74IZHFmOw9ntO5Rqu3vm8x2IHparQ0EgFSeJ/7/V2yaDPqXIk2jt/Le8KHvE98lQvnR/pAmNKqiSC6UD6W+b9032T8J2ALsPhGGZ2VflUgBi3jLQRKFotN08DZgKKs2EUyxmHywcNbj0FrToGudUxooKCMhgdQ1RW++/57PLcnTn4Q3TIUcUwgbuSosOAAvypTDIzvyEDmqMxI+6oDnI37Z1SayGsK3RXXnfkes7bfiTUlEaXUw7KvbzabdE/f9wwkR3krrytlm4m8hbT5dDqlvd4Yg7quU3aZXCFS1dU4ZIatVKx1cb2E+Kcme0xRFLE7xzgXOb84yhu8x/kwRY/mc2yNnizJY/k98/NLx/5aZQ5qT0tIspW4+Eh/AuJWKGA5xw8S8DwFtE7cmhBGZMeBuUA20p4V2feGTZHp8PK7LvE/HzIOAmbMnzFWfRkjWCvXAxyReTTGZBGIOcK/HSyGfuC+jxvwDCSUWsZxWXCMzSfsWafR+TVnbVw8PkWF8muXNvMlEOMc1Hh5w3vpumvAjRzQkOvmAkP+DrmZ2pwRzidMMoMM48LjTT61CMiOT48tfZ+VzyfH/lo+WZm6lyz9jaaZy+dTTSv3/2JvMgNXcqH/Wjoua3BtI81/I1arteHMUsMwBmIjjoUTIHExAAgDEIEBraIWMbDmKyD611KMVO7ZWsbGAGECVAgDI395X4tgcDqd0Pf9NBBz1H71fc+R5r1Dtd3Aw8M6D9sNsN6Oz3GOfZ57iyEGa63LGr3r2UfeA70b4K3jIKOv7vHq/h7bzRYBAd+9eY3SbCbC16cT8nhsBNQFpsHvmFGeQBwr4MZ5zbe76IWzb+dz58Yq50/IaPiiQJqdkzmhFWcWcZbHyCkLssRR4IJkCZD4EqMhfBK3ZF8IYu2hUJVl9OUuoEhjU9dQRKzsKAwG6+ADBx40MVVnXVVAYC1g17Zom2YUYn1kzyJ44ewQA2wHTj2sFStQChNdD/rU0yEDMkVAzcEGEI+lUjpqaq8jAjk9JACkaLJ+zgWXqYvAfH/O6cmnBDmEx4or67MAx5cAwSV+6Lxc2ec4N+PmZ8ghoetMk/qu43Sg1sK6IbmrCf1k4c8kF4eJgBhGs/+1di+99xrYcQkgmhxLL3R2dPygqbB8iRTNx2EJCH3p93VjKOeBEQTK5nzcXwWc4c+s+YHBQYkPBTB4L/TAe4pWd9HVUkXLDVGSBB/3TBYMBbzQxuDu/h51veG4GwKKxf4T8WKJnvN+iSm9iMJFUtwQx9+QTGgSBD0BG5S/67LFVj4+Upxzk5gWuWWmWMUrpXA4HDhVcQxYLTRkGAYUMW28ACLWcowjCc4qyhIBUARQ8j5a3xnmQUIIUIaBaqVcBEx4PxCAMISQXFuIAOdttM7xkHhDlxQYl+bWqpx3g2y3xG/+khjHGqixBHCMMtMcoIhXJGvATFE3chXZH2bH8t+pBTPeY/o7hAVydKFISINUF9ZcX6QVtwxCvD/I2s2U69OtNu3rt5SrAQ5vXfR1VYz46dE8tmkamLKITAddLeCmSZ77HS4RbZoDJXFyTybIbUT7c5ZbGZq16/N3SHE44nU5yiqbtpzP/fUAJLNMIjEZjBsVXGJuMbK3sRCmpklzoOhXFONfQ7m0cQBTcEPcP3IGcT4HL4EbiwzyJzAD4mfnbbw+psO19S8JKiKsaecAFxJgsVABQsojC0Scg2NRqNgvsRuCE5cYjf2+yqoIZ9+XgCZxSRGGhpkTZqa6rsNgLXo7gLSCDw7WWbjBw0fmn8AWeCFwJG/nGVSxg8OpObJve2/x+PwefTfADhbBDejaBhQCqqoEUQwAGPsot7bIadRLTNClYoxJDKm8n7yzUvlzPp9rijDJ3G/rrjhTZuXDS743jvXmLos+pnnVcE7FNLADyAIcTFRHlxUNN8wYc+Z6eQ3FOSypLxUhWm4WHNxWKVRVAa1jGtlSo+t6WOvggscP332Ltuvwl5/+gufnI0CEoiw4eK216NsWp8MR7KaisS232L6qU8DU9+/eohsG+MLj2zevOc5N8HC2R9uccMyyi0nh8eeI/uJfr1RA8O6mns9pVB4rp+u6M1PsUUjCZF6vjdunnoMTYeqT1rz+vBfXKuE2KSN4uMw3JO8/Ae0E3LXW4vD0hK7rYtBEDpxYVRVKYzJz+WytOJ/oYXDDZLzm8QwE3Ju/80eXM4BkfIzQSHlWAsdWqvpY0HQC4l0pXCKKHQn4iwCbiqCMj1lfBKQwxjBY6QOsszCkYuYPDe88hq7H6XBEgMJ2u+M9NAasVErBwyIQW3MEAFAKZBQUNIa+BymF3X6Hu/s7jjMU6X/wAUEJLQQQaRnzMLnVARK/wHIi94N1Dh4B3lk4F2BddFEJHp4QaWcEXAAkbXwsa+CGfBcXSu/ZEul4PCZrlh9++AGbzQabzQZt2zJQXBTY7XYxrkyHw+EQA7IWCRg5nU54fn7GbreDZEsrIxhdliVCCCmjl9YayoztUoVKFhxlWaLvLYbeYbvdJrDExJgnSikMtotgiUMINoEouQU5MGZwusQHfkpa+NdQql0DhObHx7bNXVTG42y94RE4X+GNLVoCO+jC71tcJjPZ7yx39RRYmQI419YtcoBECxu/54WQlurV5fogo4MFKYJRBs72DHaQQlWUaI/PsJmGY504R4EpIoh5+y9vniOqf80knjLOWXikMCVG1y7Adc3FOEHz+q7fOJYBnbWFMgc8hFjKPTlTBowgSNJsAgkFk6oEPZu2Kb0VKJ/cZ43PG4e1H7+WL7JQxqhfHq8A8CYfpmBHOj9D0l/WCM2uuZFoJUYiWzt5sK4kdEYG7Jp9bw00kOdNrguI7hoOwU19ZNdoADACjXksHUkRN+87AtBai5zpzRmoeX9LnZvN5uxdBASQdHtQAUVVwcfsEM5GzUHMxuTjd289rLMAAYUu0facmhQeeD4+ww6WM8Qkq0vCZlujNMWE5ubB5+S95xHibynCeOXmt2Nsh3MLtzUtk9Q1xp+4namYv9P8XSUgWxJobgD/830o31/y+U4U24DAsacDONW6Dwgx4w0BbPVQGOhgoEBw5JLWdbQeIrbQoRGMU0QsJA5dzEhRIGh2A0oAet/DDRZ916HpO5yORzRNg59+/BFN02Oz3WCzqfHq4RWcs+j7AadTA4AtnkrDLjbBB5DW2FQlFBHqTY27/R5FIdkVCH13wun4zKkQY+Yh52ScZVTiGvW3AZ2T/TMKwNLX8xgcE/JFo0vo2hqV3x/L2NOZIkLW0G0KlbN6r2zXogLq7KKXGnC57iXQRo5tdztst9ukjVYS4DmmzuSxGO8ZBjsB5GWMRnAjpGCSYfbUW4SYF69bADnm10/XerYnTYTo/K7RmmIJ7J63ZT5ma4Ds+fd1vSkB0Jn1hgYhKM1po31AsCGCGwpKGXZ7HAY0TQNlymRZGAKPTVmWsMQBkpUEGQWvN+s5P6MiQBmN+4eH1A4fx5CCirEzM54gZnUc99kMnAwMiOZKEoDTkYp7aCoqZl9B5D0k4DGm470EdAgdEYsIY1j0EncScWk1xjDI0XUJzMj3E7n+/v4e3nuUZQmlOKOZ1FFVVbLssNZit9ulc4fjM0DAdsuxabQO0NqzBYn2sIXHfr9PfSXtBEIGZngADIoUJQONiGPkvIfWH0eLlo4v7YPL988F8M9XPow+TEGNdFSsN4JY5zqcu6gAk3TOC4R0zquuybG38DpEEXLI68rk3vmxW/moeYgKad+SAuzWWFY3WHBY6MJAEcF6DlCpiM2ZJLUSgWL/LxDOzNwm4g7jC+SDttQ5gUGRpOUcpfPFjp49+OVrMO3ENbDiEoOydm5tks2fkz/r2gmyNAny2By5VUcu7CioM6Oi9Z6Ra3JYbgGiO6vgc4Icn594fY1lPkrzc2HyO4z/Bk7rGhCtEMKo8Qhx/SwBGHNB+iVwY3Vjumk4z99QwEaZ35Mm0GWjtvk6vwRu5PcIw0TEWaOI2GrB+5C40PTvBOyOfTuqOcb3Ifktl8qIEmKapHT+PPirTz7LmkaB3VoGphWpGMyP/ZkDBfjAliKGFMQZSUFxmu8QEBxgvY2uCAVMwai6Vhr1pmSm0gV4OAw9uxjsdlt2XckE9LnAd8lE/NoyByxGgX8U9tY15x+2Ec+LMMnMKJ/Hrxmvk7748GfN33ek72HUXvowWlhFNydvLSwCVL4XKDUG9k5CIWtkvQoAqWgFJWsjzkCKKX9JxbTAAU4RbFGgMAZ24LkydD1rWolQFgalKTgFZNQEa+JncUpQZuJsNKM2xiTwYrfdoiwKTk+IgLoqY6pkndy8WLAaTeS5c5DW562hPXPhWkALcd2q6zobg6xvVkC0a8DeG1snQ4Zc6fMpyhL/8hKvk9/zMe95iS8T8EjA4DKCWgk8pIyu5AL5TOAEOCW2/M75Iml/ANgN4sY2rl2T+ubFO297jpQQt5rLAt+nPS7PBQK7kwj6kIAD4ScZMPUqWiQS70EcJNrBDgMKZTi2jo0unoRkBUJEbMWByH8kTe/Ij2x3u6TUcNGFSQUd90SAEEaAI1PQIMRs2KMgkvXnlFfOA5YLrUy0JlCijUlMoxGElHUqHEsIsV8iSMKBQBW0NlBKM0DgPJTSYOsQn0AWAeLFiiwH0nPwToCMpmlSdrZ5fA9xvWM3PgbTGLhgPkNAFVlz3IYAUhIjh9/PRKupyVpbmDtLPNWHCNtr96zS2TVm+DOWy++SyU+54mPCN/g0RzOhePwUlnDlxdb42Wvl2OU6p3TmGhDlQ8v1oOt15WqAYxiG6N+sEphhxMcxsAtLInICawITqessXWl2zYSAzYWoD9goxpJmxIfdfeNkyO8DXgZV1hC2pXvXJlLeV/k1EsBQ/pKWCSERKr5eZV3ETChhdGWZLKhAmLquLL3ffGF+jvIryDEpI29/1jNh9j0gmn/OiOp808zjOCyBHEsb2dJ6WdvwPlboy4toX+ZtYx5jmQnPGfUlwrnEJKf6RSMEx/uVYsZHZbEh5sV6ZhTyZ0/WeuBMAdxumghPI2s3Crf5pzyzLEsgaieZDkeNl9JJQ6S1xtu3P8F5ByhASco8Jb7sMfOGVnCIaf4CoImDU1ZlhaLUkUowINKcGtjBYr/fo23bSVat3BQ8n2fy3nPB8FKZz7GcGU0ARzYHJPjjufC5UPmNczF/NnDOqPHvjxdy5wLZvA/FfJ+UggsxE5DS8JYFCWITh0QHRKOa+kRpBh2UggoBLgZq9bE/Ze5UpUFRcKpNF0y2r7CJuNEKRaHxl7/8BQrAt29eQymT9p3mcICPwkiwFsNggRBQkMbxwFagdV3j4eEBu+0Wrx4eGEiJjL4izrhhlOQYzsCIKEDN55nM5Wv7WYQH+S59bq09c4vJxyb/Lc+X8mHjHyaEe2l55GDepy6rwvpHzuWFB6VYRZN9IZ7Ord601qhLDirpnIPzQwqg7OJcAgBjeL5pxZl1NOkoksnul9PQjH6u0KCP7YtrhbgJSHehfChPeqm+S4WQ9UE2RiHGpkDiG8bYUHKPVmx9JRyldz7F7CvLGj4EtH0/ZilhFDW6qARQ8AxyELGLiAWC5/V4d3eHIaapttbCWAelIyBAjGIwDzwd5xBy+j+uIaYfUTkYRiVCAjYSr8yKXAm2lY8EJZo0NbEnFoD4/vhZx/gwLNAS+o7dPwG27CA1zfYjmVGstTgcDuiilUfTNKiqKrmoiNWFALP5ftF27QiQxDhMsr4UAUGFtL5EZpDg5kJJ1/ZrqUcgqVvLKlCBy0BcTjfkshwE/lzlVlrI1pxz1CXfJ7I5eqn/rhBpL5Czjy4hn/NLINIt3bLQxonsPzt2a7ka4OhODRCAomQfOlcx4VAArB0wDD2GYYC3HqQJqlCr7x4wzdIUss3cL03yEOZZnc7Kpyb6X1OZAxwhhBTQSBh/QX6FSSuphlaCxorwpDK8WUCMD+3TXxg6/bXcVJx1CeTIGb3czSMBHABIq7PNRMr8+Fw7lmv7zoXAj9+GckFSvqciWqasHfN7X9K6LtIVz5YLwXkoYziuxgXGN4QxEGjex0vaXxHSvc3TwU6FqBRYbXZehLE8wrn89X2PrusQAguuRUz1SVmAUzV7Vw2ThBDnXexDD9cPrO2UAJ/OwXsLrQl3d3sAI3MmfrwCekimmQ8tSwCHCPnMHEyuHvv0k5dsrszAtbX5fmuZzw+pLwc4JIMKQPCBzcRtTKVJYPBNuB1C1JKGsW4Dgo/HACA4j+BcjMXBQoZR497gvYeNKQp9CLD9AAoBRnEw0m+/+Sa5eRBUsirp+o7TEAag3BjoHWdj22w2+P6bb6FjcLyubXk+hoDtbgOtCPAjeGWHgd1sQgBmEf/HeRH7R99mw5H3dQ5wzK2Dlq5dMp+dz4fPUYjor4L3f4r5LSUH16VumavAaE3TNE3iZ7Thvi8KthBC2rPiGgmBY8fFftc0AsKSLYOILe/KsoQHYN3Hx29aE/4W95WVa2kGcI1lWZk1ueIzgFCrz4lZjmzM/MXubAN0TEBAIGjhK+PaHYZ+TCUbAtObjOcQOk7E4wIw/1GoAn0M6D0MA/YxNerzM4OjNsbm8cLbYOqiAh9GS/BAWZbHcf2s9akcF7BmDkDm16zVIWABwPNdXK2UUjidTgAY0Hv9+nW0rlBJsWyMwX6/nwQdlcCiwzDgp59+Qt/3aNs2ublIlpbtdpvu2+/3aX5IANcQclo2Hd8QQrwXqT99jMsFgGN3QWf8yJLU9/nLOOevkP7/KmW6B8StLJ2bXBnmc4sWr5v29fz7/N78Glq4Pu+3lT5cqv4zlXPganz3W/bR611UnENwDsGzBlBeUgiQsw5916Pc8kKKzsATRb+IHmEm1cjPNcEAmGFe6diSxmzWIZmAM7+GT3/60ZoLdreU+T1z4WtORJcEzZwZXvJ1JyI4axEUaziZkeM0UfGK+OnhAy+GfBMAmNiN1hxL73HTa/9aPrDk60Nsb8I8Q1HAuQXG5PdymlipPwApz/0SyDG/59pyvj4CwsQXjRbqDpP1NQoiuXZ1PC5czKW2LYE2L7VbKQWfkZi0ZQSAbaSkTm4zgqzBEIOziUZsfHdZY6MoOgUtbyk5ncjvl7HWSsVnZRGxo8AqO+9k+xMQBADCKFg7a1nAHpjZak4naFOexSOwMZ4IME19fWvJwRoJ2pa75IlP8rxM20OTQIR5e3xg68RJf0emdmLRdGHOT/t81JLdwvjNQa/5uiuKYtSsKcXpM08N2q4DKPp277Yoy4qtixShrCoUVYWqrnC/20PFoIybukYd078bY0A+ZDRDxewmHEVfB15rRRbktTAGoSpgjELpgboqM+ZNJXoz9EPK0ONdBEBIoTAFu0Bpg6IsUSSXBJXcWaAUCysioHrP8ReiWbYIrRLxP++3S3ON2zlaJKY9kzKrVYwZEIjYjFwrPQFAxvpG2pTPwyWt53xPRmyFCF5zOq2UzqxU4r4s9G/GdV4Caa+hJ3MeZGmur9dxG61KdIbYZB5AZsHGv6TkbiaJtmaF+zzjSWZ8Zjq80Pd4oU/m982PvyTgCmgjjwkhgMKYZpPUSI98GOcuZfsJMss+BvEu0yJ5zjXH1opcq7Vm17cJYBfXjR8VC/Ke/KJjcFKlFNqmQdM0EVznMXTWIkgcFB8ibRj7TNaA847dLcO4JglAVZYYuj7tTwqcnWVwA6x1AHF9YvkVAhCsBzRBkYZWBOd9iruoM6DfO7ZMz/eOM8uqgMnYz+eWrB+xwPCeAZqmaZKFUtd1QOyj5+dndiOhMNnj5L6cJuWxx2SsmFaMsWY41ga/e1lWAKKVhncIga1feQ/l3pN4VlJ3sspRYyYdSWKgJrQhk+suTK8l+eiaOXqJ1q6ey5wUx/PjXjyXr/JnvdT+l65bvm9GV/M+RhZjIgIgIXCwXkReYg5ECacmGfqmfRB3CQWEEF2jxDUmbXnZXE3/zuRAGutiC6QcKIyyIMbg28wmCQ1WrAOjaMNFkX54BsekCXN+Z75/fyi/eAPAwUgthYAqMpHBB/ZLBQvM7emE3d0WUMBgewTOSpe6K4QwRkbOCJgQwrxMBgqj6dH0eCx0fm7ctDJhYnaN/F7a/Jcm/hljMJX5J9ctPeuasgZiCNHKyyXGQwhizvzn97HAMQYuYh88gKLZXYKQ4mARmYz5kgUn47Y0+X5FOD51uTyf0ojFfWbcaZI7xUQwG+uU+ZGbQ86BBxvz2c/PzdecbOCX2jwhVmnt+kjQpWGx7WfPmxI9rXXMqDFqWWnynOW1OF/fc5eJtZKfZ2PMcadJIAfG/hfaRQAHfwQzYGIKO74UIj2Zt/+8rDEDqV0XAjFRzKKkQIjR2AAIUz1lkuYlF+gIDFpIhHeZN4+Pj9CmgDFjNPe8zSGEBHZ82MbF95xOpzT2YhHinMNd1Orlz5N5krsYCGM5ZwinzLvsT9M9LPVXpnEe+5cS8zcMQ2IexXT36rfM2ry0Luu6Rtu26Psexhg8PT7jcDji7ft3aBoO4FnWFcq65mcr1nQXZYmyKvGb739IKQe32y229QZVWWIXNX9jRgpCF9Nyts0JCB6KahSmgieCA6d0VVUV4/jMGPzo/kRxTJz3cN6hbVvO0uM8nAsRYGFGvFQZA8qdDgTW/kp2BgYceJ5LYF1rbUxxyOkOhflO45j1rYylMJ35fBFz+xAc9vs9AKS6Q+Dv2ug4h1ggkHme+8tL9oJL8/yM90DOYoaJRSsRx89hf32KmStoMq9vmV/XlmuCtX4Mz0MEkBbqKSnslzmIsiyAELNI+NFSjamaMP7RTD6EzEVJ5tMICo0CR0igwm3tprPPpX4VuirBfBECpEulu5hGZBlBpLVEk4QHAvoIOBBCiHRmmh59bRyuHaf8PbzjmFFFUXBw7bhGdBLYhW4i8ZOIMYFkDoMIpdY4HA44Ph9Q1zWD7CFgGNgiIEQZwzvH1oTR1chF184uC/RLRCnOz3azSZY9IQDbzRa98xjaDv0wAAQoTTB1zbTcB9jBQqMAGU6W4CSLWOD071qx8DVa+sQ543l1ElHi/xWd05a5sDYHPJ1zaGLa7Hm/v337FsqMgFf+fAFJ5ms+H08BRXLeXq4tS6ZJRVGgs12kvyxkG1OiMFUM+jq6fZ5OJ1jH1pkcELVAWRaRvrGlDCsJRlErn4Nrc+5WWhHCOl8pfSsx2GRt06KL4rm8ealcAwjn1y59F/4WMWBn8DHAfBitTye0PPIdznsEKwCWn1jhy04REKC0CNrCr0hf8W8BSnO6kdoZJ3IQ8E7qDtl5IMYn4nOy3kOK1RUSOJ0H6+VhoTHIMHi++cAB0BFfNZ+jOf+WWrAg419TrgY4Hh8fURQF9jsDDw8VCIhZVLz3nP5pGBAQEnPkdUgAh8N0cgpKS0TQ0KDr59tnLZc2hjMhKf3zy5QloGVpQ50zcHOBlIgwWAsxg2PhwENrB61NJnzECZ0EoZxxxTRlz+18za/lo8t6p0uq1Nz/NGeCnBuZQ+fGWC1LASDX1sSHMLMrFV19KdForjzNXDC2STZmay0URleOHMRYAjY/d7m2vz5Zv64/IVr7jGWOmGPhHDAK9n3fo+/7BHDkGU1IaWg9pnCUyPE5w5ensf7gt5gAdud/8/IxmoD5c2ONY78BZ2vsY4swtPLdWjtq0yLzyn1cot5wVhzvPeqy4vgqsW3swuLQnprkrvKPf/8P6TlElLSfkoEgGVGBNUuBgGq7QV3V2NQ1NrstCl1wgLwINEmchKqqEzhTFAVMUaIsK9R1zdkRFAc59fE99rs77DYb1HWFerNJ1mJusCmqvHUe3g5AGEF5Wcds7l6lvWwYOAL9NSOQg6DyW4AGYAoA8/l1WvFL0JB/8yVcQx+/ImYkEwi/1MK6hpD4du/HVOiyNgTstn3PrikBgGfAwDkHFwiwDYa2hx8sFNiiojQFtnUNYEwJnLtT5+6WAiLKc3OQ3A2WszD5gIIUguVnlEWR2hvE/ShqxFUIUIEBjiLyvVIogC3ZLhRSlOsIzgCvz1nme524ozdNM1E4AEggh9aaZTdFMY6Si+CbxOAw0Lo4i5nFQCH/5jEiWCvCOHBDmKPPUi7t+V9OGcGFSawaIlRVjc2G8Pj4iMPhgMPxCfvtDmVZo6KaXTQjn97HYNwCKClloCdgLT9rREVjNiP4KIGzlWu13cDaPgFcQ99H0FXACgbveQ83GZ+tk0zB11MEOVR8H4W6LuEjKMl/o/zB++eomOJ3wESg9MFhtIwYFZ5JJqXs+AvlaoCjOZ5gHxgpPhyfUW2GMfd1CMnUxjufkJxsbFMj5yUEhuqvEqI+iG5cj9ZdWiBLjH+qPpYlpPIlNH1+bX7/JRR0TSBZamPOoCWNoIuayEAI8FDRl060T4l4EfFkI8n8EP+IpvPs7LGfi9h8uYzAL19GXR8QCT2QrDgCAoJ3afxz4WuwNgkZCQAJy8LZHPGdngsvfr907GKdK0mvc8ZmnO/TDVlADqjRJuLadXl1yQgw5UORbzaZsDi5MSwtmSmQeDufdM37hIVvsVDyLp62TWhNnC8imGpJIUeEIgqlzDCpJJwLszrv65we3cIQpqkRv+Sf4zPyY1dXPXtOXv/aPMzo7RXgyi1tEc2sABxixprHGpE+Nkbjbr/Dpqqx23CsE+eZefVgsNOK2XFgcMvtdhnYGV0/nI+uqLm1V/RVVxwTww49GmfRtg2vq0AxZfK4FjebbdJGG6OhlEkgl6j5UqYXAFpp7Pd71JsNttvtOMg+pICRRATvLJ6enoDI0BNYu+yiRZDsW846wGMxwOjyXnkOcEzn0BT4JTq/Z3rvZxRykjD1pe+EH7//30afp73xJQk70136/Nxtc2W0lAAyOnVLDR/QNwGsTR6zrI20VkDGYRg4qDERKIINASHF5nAUUmYPAruXFdqgKktIjI4QrY7HfYOfouJ+0/dDtK5ikIKI6yEQx8WKtIxAMErHHE1Ryx1pRFBI5zWp0UoMBDYey9xwZL1Fq0eW6SIYDPmM12R0YRzSpbGlyfnF4Z/JFWfjPdtvcivGeXpbseQ2xkAbBQ928fQQVyAJrBzgXM7/8zNFEJUMOEoBzvE9Zylh03y8Tkl2W7kgSH4FhfcoFtx9XDcUFcht2+Ef//Gf8Ic//AHv3v0c06IrlGWBTVWjKAyKQiegSmuNuq4TUCDuk6I84jEkcJDvUWHNWdcCmqZFCA4izxVFCQYrgDEYKvd333PcGA7cbEaAIYgiIJMLAzD0jkEKhGTxxCIjzxdRrLNVZ7SCpRDXHRJ4wnPGg4jTRaf1xY28qs+vBzhOJwz9AOcsHt+/R91tYMoCKpqJBh+iP7aF16Pf3GSBLwhKa2ZWeZn6s2fXzUCe5ULjjbPnzpnkyTMvAA+T+8Ps94V71p7/0u+l70vXX2KuckaNiAMGAgA8T6iU31oDIabaYuLFQAfH3FBCvjFO2nz7ju/8uQjQisD7b6Wcj2umh49ry9N085MAooIYC6M+WJeAjQA/uQc4n7fXgBdXgZRL96fXyo4vLOyl+T7XyudAjfeeEyLTcvvXGMubNuOQz/2R3I8gTVimP6v1xX9unOo3MxCpuflmFkbgctY3QuoS46cUDBG0NihK8QUXEI0fMKL08zggU5e5Sy41C2969s5zZi+Ey/NxiVnM6zyj3RdAjvy+/L2kHmE6aHkbWi3ib537bQvAIa5YnKaP42Fsyk26Tv5sHA8X2H/dWgsXBZQi+tOLNY4dBjjr2Goii3URQrTCJLDGLzLQfd8lF5PBDhMAtSprKKUxzqcoDhAlgMw6mzQ8fddjt9+hrmtsN1uAxnS0mw2bRIslEHdigFImpUd21nE8jsjYuWg1a7SB93Z1/Mc5uQBwiDYpe694BeZCyZwWrSkjbivLrqdLzM6Xo/2ft21lwl9obuqz1ePLoJUInJPnfmaQ4+p+J5q9zzh/brUqE97+bK9eoHdrQOvNJfLZTDt4zeXtYQuOAcMwYOh7Bhw4DQkMGVg7wA0OwVv0XcfppANbThitUJoiKUmD92kda61hvYNobwtToO96DpAercYlI1TKxOMCyAVoIpBiwciCeQJNCkZFi7igRpAwcFuhQgJaYhqVybyaghmUQI+Xu/ScL18ah/HY+rzNxz3XjIsFx6jdH58p+0UIAaRLUHTxCxTpM42xNQhTgEPGQfYWgDXu1v7/2fuPZkuSLD0Q/I6qmtklj3l4sGSVWchpFAAZmZaGQAQjPRv0/NnpFXYt0zLbll60tKB6GjIrFFCoKiQJ5uSRS8xMySzOOapqdu2+99zDPTIiURpx/V1iRE3JId9hnnMfoa6CJInNzePr8DEd8M+9GbKSNUFCVmW57fcH/Of//J/x7//9v8fXX3+Foe8BJKzXK1xfXGK9XuPicoOL7QW6VcefJels0zB/tNaId06HprHi4alGBq0yljCOPR4ednBOPSk45IjI5nWgYSYx8vHZoGJJEuoDBM3FKTyeWCMZhxGKDJJU6KQkXsMEwHD1PWMIIfA9NA+W0pNabLZ2svP4zzNp+/OrqPQ9hr5Hvz/gd//wD+jWa2wutvjyF1+icQ2CCEp9P7BFx0pRLgMkKokPdaPVSZUQy5Y+1+38+0QYLc97tv00wb5HAQ0lNrXi8Biooa0+p3bXV8TXGIMYAGsV8KiSkFpGGnnILZArrvyQTQW87+fa/tNrNYi03FRxUOtKYXY+K0e1Bwe7dYuAhCLAPwb6zdtzwJB3aR9MHq0U3JgiaAaMfSiG+mOyEr5rU0F52ubKm667GjTg79mK4GCtg3PsYzgHFmr6VCdDm8f0n6Nfz3uOpfwydR+WlYj5PZ+ay3MAYH6+NBU4ten93xWxUotbHXOu37Vtiy+//DJXInh58wJDz/kpOAeFJKGTEotiJs77QXl1DlEbxQ1cqqdkECsBMIRhHHDoD1LmuNAKQ+zGOndp3u+Pk0pBZfzKGAXNX0KErl1xfG9iwXu336E/9uj7A968Qba8EhFubm5wc3ONpmnYfT3EnA9M+5Bz8TyqRJTPOvVTgEJBqXlZ47miUuZrCXD9vm2+7s62PzMdIZ3BeFmZ/8G782R7lzmfgJ0TYOzd7qn09vT7Dz1AVQho1DwfsnegYCy7z/fHI2xCBgmS7Ti58DBiOHjsdzv0/ZEBmRilOEGPsed8GqTPlIq/sJrVahDZe48wegYtmgatc0iRvTSsrhzjsNlusDvsMIwcGjP4gBQ57wcZA2sduo5yxZeciIVNyLnalA4AAyL80cGcLNLnjP1TQIdYDvGY3JeEVipf/e6773I4j3MOq9UqJxetS76uN6ucPyggyNyKjA8LIpv5R03TrTXwYRSvGuX508fn+Ykc7vgD0KMlnl8P/48JOOE9wolk1cuCiNA2DZy1uL+/x+vXb/B3f/f3+O67b/HzL3+G7cUWKUXsD0ccDj3evLmdzAnn3ikGD2PF66Pp0HaNlHZfo1txae3GtbDO4OLiAjfXL9CtGqy6NRsWtmv53cEYSBLQhBQTNpstnGNeT8SGCzaaVuWhI/tKERG6bi3eI+xBEqOu0wjvB/g0ok8jiBK6VYu2XaF4jUA8tFRG1XAZXlPeK8D6gQGO4LnOOAliqkSobRo0zmEYxyI0ZcUJbAmhBP1PJ1g9PM4p5vXfR9sTIIe662t77H6PHfNkN96RsNXHz70xnvPd/Pcly6Meo8TttC+1RUgE0BSEyOs1VLgqiW0KASNoAB49Qwn/3u0HuMWPrZV5qitz1HMmFlZxzwyYAxzTTNvlVVkl6Xn7bb7e9O9j5z0FfuSgmny90/NrQU7fZxf3fP+pUq0K4Q8Fwi3tv/nv2p6iL3wsoXhIPe/+z+7r5K+IkBmANhWdLsn6EgERHI4QI9hKo5WyqnmIMWSL2py+6/taIV6ic0+1c4DF923P9Tw7N7+ne+H8enhOU5C5Pl8V6e12y4A1gK7rgEQTgCMhwcSIkCJSNV4xRdjIfJsvm0pICqM0SCLca6GsiIiYAgY/5lCXlKJY03mdxsgKS4wR69W66jObf5Xf1/sXYMHv2JfkgQkJm82KQ08iVzBIogzFENCtVnCWS1DGMLOMSN/12prjpV5r9V89cQn0UGbzHIBBaU1JJvtDth+PEM/twzHoJd5R03MWQejk+3lPPvYILa2r83RNj13q29N8geWxIhfM1+ZTsvP70KLJ/iAAkuBWHyLK3gyePbzGcWRakhIcXPY8G/qevcAFUA0+oO973N/do+lWfE5IGP2IruvQxoim66TfwNAP2WPNjx5+HJk++MBly4lA1nHYiQHIElrXYA8gjCP2h4PQlYhx8LBNw27+tsGm7ZiEKN0RWsgG55KXJyeMxeMA6pLsfo42nPJItT6UdTXnefPrj5IIWpOictJK1tNUL+NniHCNE+8YP8nBYW0Da5oJ39GQF+csQvQSCtOibZ3oeqeVpLK8+oTs933bksGhlgN/TI1BDQdNeppSyqFaiMBut8fxOMD7iK5bcVjIww4gLvvOGJvKY7Vhp3ho65Ix1MNagjEWzjUS2sKeGtYSJ/Aly4CI5EtrGgvrGi7v7AyMdbli1+XlFdq2gXMOXVfCYtq2gxOwjK9tYK3BMAR5z99rolEAcK5BAdUIMXoc9keQKWWLVfBIgMil6g2ryZlrvfXx9myAw3vPtnNr0a06WOfgrOXSctbBEOUko5KvtRIYZdOqoIMiTKpQc1LZcoFQnyh4pCDKIx1PjyfknN/vqY3xHMF6vuEfU3yeC24s/Va/f0wIm3t5KAJfPYUIu7phAK7iZzLAUcpw8iLkRat1JOq5zjdd7MuHa08gW3+OrRpiVepTSsJ4mXGzAqrJQ8ME5Jij3fO2tE4fY1LLDGb5vOcdMwM5sufF9J6lNF79TDVdqACOBCwx26X2fRnwY+O2dNyjtISl2HcDLt7l2Hzv5b9EvLPzV8RfJgE5SjLKAnBwyEGAk7Jg82eshbT6fV3m7qmmlsP5tYGnwbalVu+HpVwtwBPsRe+5cG+qLLXvC+LUz1QDd6vVaqLIN84hGo7FNiKMgwLHwMrcEXGJxWTSJMEraf90LtU9O3GKUTIAGcLgB/jgqxjv4rVTWxOtbcr8piLQLdGfGCJuH+4nHhD6rNq0HPEo8f38vA2QgJBdqGWi4pQmLV3vHN2ZHkt5SzwH4Ji/lo55t72sc3L2rjKnPz5h/n3bqZK0MFepUp5kg+V5Q8nuX13iB21LgO6S8lcfk1/PuH557PQkbXmMx79TI2TaSPW647twX0JAkrw/PgQgSMlXG3NY2ziOCJ5D4ZRmjMOAw26H/uKy+ASPLNiTMXCaWDRp5SQLaywQI8ZhRPQBwYwY+4EVKmM5RMZwHzVZ8dAPOO4PorBH+NHDda14LYecqDHJvZIYUArr0+fnPZmDtd9hPM8du+zRQXhsQcyvpSEqSvPqtaceLwBgGwa/Y4wY/CCJqSHKaISzSarSxRwmqZ6DMXkpw045DxSeufbOff4QtOs5IPSfutUAh+5d79kYhAjc3z/gsD/Aj1zooR+4xLG1Bq3TPBq1t2qRhYjE6yIxwD9Gj3FUj0Obq7Mw2ECSGH5ASqeeEsZYCW9pc6jYxcVFVXFtmxOb6/u2bbBarQXs4FxbCnw0TZs9UbkPmkPEwVqDcRzg/ZjBFo3syKEtOdQFbEtPpYzuc9qzAY7jkd3KNus1/vIv/wl88DDOiiuUQ0LCfr+HIQPrLOvBBkjEeQFq4dGzD3km1CYX+VpuE/YwUSKeftD0E1eElWDNAZM5gZhv8CWBaiooA/W41EIhh6tgUs4xpZJZF1qrngBjBKCaW8E+6pj/tOf0fVuxgs4UfICJWmAmVsdiaoiKfq9Xyusjr4P3UwzP/fYuT1XOm3/9OLgS09RTpV7f2Zpa16mW9kMqBD8U030n5QnAKbDB71Omy5VbshQ9V2ap52iyK7U6cdlpm+dmiU4tKZrvq/w/dUx97GPK52NNlcylLp5T2qf3eb9n1HNUkKwFV7UEqoB5OBzYLbWx2VCQAMBIUumUMlZIRq0kyH21xsCIPwZStbdDRAC7n/rgYaxBY7j8rwps6j6q5yjAkd2cI+VcH3UCvEyLiPD5F18giJtrnV1emwIcKqQTEdq2zS7ZxhisxLIE1J4bwFO0rQaKJ1ZWKiEq9Vgp7yyhOmVO5iDNh9j7xe/1tP25c8BFkJx/qD8tnfmjUnbOrUAiBQvedybPg6uPnvV9xkbxUgieGJlGBVWuwfs1efaCiOJVlXyQBKOaBBRIPsD3I477A46HI5Ag1RV5PIy12G633GfiktTs+cHeG8PhmL3OxmHAerWGIwNnLaw1iCnid3//D7h7uEM/9KCU0LQtjHUctpoAhIAwjgjeMw1MYM/QwCF7TBeLf3J65lwte4U99xh6loGwzpPxq1/9KnvKpJSycuo9e10o7exWLUCl/G29FOZeJkrT+77HOA5Q5uJcle/jRO8oINxz2pzWv2v7sQMb2uayRw4jDQF+GPEf/+Zv8fvf/wGvXr0CEaETEGG73WDVbYWnxVyxLsWIRvJvtG2LtuNQEM6PNcJLXqwQSmilGiSapkXTdOCcacXzFigyH4ef8Nz8/vd/KOkNYKGlg9h4ImYw8do1ltC1a/YgsQbOct+apkXXrnBxuUHXrbDq1uhWDT755BPc3FyjbRUYcTnfFq/hksftfcqhPxvgGCQHxziOuLy8wOF4zJlgDbGltD8ckEIAxQK0KClMJ6w6TTYXFJVevPsjzsNP6brp6U003yTz4+vPU4E9oWZdS4LNc70xzp1/rj0GYOj7unrB/HnKofMB5N9ijDkUic/lsj+sNAIJNqORZfNW+VXmLjkfrOm4/7mLd6WxjlWS3ZXEd/KXILXitcpFcdXWPZWQ8pAlIXTQNSxZxROEuctxWnGhOlX6k07eP7Zmn0Lz5886P3b+XVYkUPaujkttVeBjWFhYAgC/b3vu9eZj9NS983XTxwVjin2qjDvTldwRTPYbMbrONc3ZUmasyXQmpYQYPCjFZUSganUyzncRUGpGtwRa1JbQ9xm7JVpf/zYH2PPcVveb9ilOjntul9RTYV6BpgY7rLVA4hwaiJxINIggCyKQNZmvBhFQOGwLE7AAxiIRSZovmnjnkKwSY5Xuc1/0OpBytEmynlNMCNEjyr0csXeFyQnQ3HRtGIOmazF6z14aWm5YpGRTjSVRSaJKRDmUpi6nS0RomqYa71NeMd+PChTrWNfg1NIaSjhdGxNQ9UO3et0RzdbQnz8fnNDZ6l9A1m9aHoWUfdA+3hgtAbf6eTJnJ+ct0KoMKCu9XbrjKT8s5Pr9wdRHm+z7WgEnIIeNaWiK3tc6l735kNgjLKYoyrd4nRmbkRIiwtj3GdBt2gbN2CJ4j77vM4jeiKKulVaSSYhhxND3OOx2CIOHiQm36w2IgGEc8B/+w39APx6RkHB1cYmbFy/QthaNdfAxwsDk58AMrFVwW5OJis9apkul8YOUr5ZyUJzz7NLza94gCAHJ+8nxAv4YM+mrKodaTaUGw5VuAkDTOpDh89rYKplnDw7bZnA6J6qWUBfuSUDXdTm3B3/5NP9+F/nvXVrNj6e8+YfJAfIuLWpiVwGfnGuwWm3Y89J7PDzskBLQtivEGDCOASEcQURw1Mj8alUhXm/j6DnJ9zhiGFxOADyOoRg2JUWEAvOcX4O9bTkihFNOWOvAYSG8b4MP2YBorYPUEkGSY0oScgBIMAREydHY90M2ODJIovKMQ9NyxIe1DZyjDJZolbWmcTlxKnuANOJ5wp6aX375RV57/+Kf/9WT4/4OISqMDPVDj+3FJgsYIYS8M8dhlDrZEZQql6/Fdt6y8jEQuecihXrcc/tQX/IcmHDuvktAyvz8+XHnlKolBe6pexeAZhpHp6cU4gFwAhk+noi4DJ/JgUbyMuJlcH5uT9uPjBI92n4opLgQ6trCWIMbGgefEle4ziXcUFW00HN1nlUYQ6oK0si60nvK1KkQPxUuT4GCd36yObPTuz96zSLUKZBWXlOQY3odqo6f7q+lffcx22MA6tJxGVr42H2bDhfrlbMDZiMKjZ+kqgQvTv6ePuecrr7fWpqCCIvjOPnt+fRFnzSdDsLJ50I/hT6m8rz8MqhjSfm3Z3dl0mphtk4IrffSaxOKZY7EHRSGQFW+GhV6J/MQI6IKziBQygQAEYkFJMznu9qBKZVviT028sBoZQK5dpbPsim4CPcsxEj+FiVCxLG5ZNjTJKpVGAmU2GPFmKm3RS2gq3A1nbfpXxXyazCVUPdtpsSm6fxPFL9qTr5vO38Jud9je+An2mpwd/aDvCng0xI7ngC079eD+mrVd3T2dyrTUR37VCcmJ518nWbrdrGnC7d4CuR4n3WZzoAqKakXpZSfTqLIGINkhP7p+bFUR+Ctr//xI3NpawmlIAZg/ch5O5xjl/fGOUQg5+GwMBgkf9Bw7JF8hEnAbfcWMQUc+gO+/vqP7H1mDCwI2+2GgXnjOM9G4nDLDKQqLYeGLRZQTcFe/kiZ7isp0yEyFX2bUsvpnyw717JYNeVEy3Ncgxfz+VYwov6r9JCIYBubr2uz+kcSnuA4N4Mcn5KEPFoGs2MKWQnVsMCU7117MJ72ue7jh2hzOeI9roAyC0sdXtrzaeH3OT1IZ97zCuJcGTyehthYlGDwcL/jkBUpnRqCRwycd6Z3nJzU2lYq1wBIaaIDDMOQ34cg3t1IgHrizkWalGG5DH6wADh7xISciyODK3rtakjIaFUigvcxe5NwUtAgtMzACKjC90wYhh6j7wX0cfnv/D3nE7F4/fo1gzHPbM8HOFLA7rDH3d09rDPY7/fwIcA1HAtLieCHEePAD6UVUhIlRJMmm9gBSEYIABEo4mQnp/lAYzb21fr70DrA0oY5q5RUh9KsP3nN1J/rNiNgJ+dXJ9TK2RLgMQUoym/nmKSW5ilMeQFYQQBJng11V1IEnkiqslieCAY1aPoMtPDM8wGY/F34bWHuP374y1O/KfF6fOHNf11QDVAT0oQqhET+1mEpdcLQXJEiRSRwMsEQ+b2WSQVqQZzvQ6hU1pkit4SG5zWFUglpevzCRj3zKVXv5sT29Lrn1oTGK5t8jCooSECKFSGGKpp8zbmFtt4zS4Lhc7wyzn1+7JznenCowPic+z/n+rVFEQArsvwOU4VhgUknqHrKH8UKwHU6xFU1AjF5mNn8Zm8DYDIHS14cT42NKqyLnhsZwKuPOX+tegRjvebm3mfETP3k/CR9rxxWFNxg7zZA6nAXgGMO/qal95QtnnpNTfw2juMkLtqQQQgBplnBGVsAEGvQNA2XZAshJyDW6809KTKNSeASj4lpTwS7jJMt4MZkJ8teU9ALAELg3621HGMMTOiWus0q9BoBBk+kqoFxQEok1ikV3Hh2mqaBsw1CGEUYtyAJp9Q9rmsshABj7CJf1D7Ve61yHIGqYOfmPCtruUmY7TP3tvbnhH8vCQmLgnT923OTKc/p6vcRnOq18+jP3+/6c96gPJJ4m07ozDNvO+VYcyVm4aYLysqpgjOTnVI5hiDzfgbMIKJcihmo/urVT/hs4b0p6V493x4znD32uf4+/5QPIcnfEOBDyHsHYA+O5CMSKX1HtgZzPziMJBvWABx2ewZjDQOcXdNitA77lCTOv8XKtehsg9Y4dLYBYsLBHRCHEd/1A467A/b3Dzg8POA4HLE/7PH1H/8IHzl3R/L8l3MHdDDWlnLU3RoxJQzjyHxxRu6zAjgfG9EUqaCxQNYma1AjFRZL9SoSAJjK+1TN1ZJn0Jz/pZSw2+0yn+A8GdPqVvmv5ZDFMQY4sGJqJWyRzqQKaDvOoRCCz154bduKjqfhDVMZ8ynJfzKGj8gy83YO9HnyHjW9msjX9fPOaezpni/G2zT5/vR4uWPiGXXWomlX2O12SCHCDyPzQuMxDgO++fpr7B8ekKJHioHpXEoY+wFHe4AxwOXlBp9++im6roVrLA6HA/q+x/F4xNvXb/KYsbeFPVkrc9ALmIazJxFkuDKRri+D0QfRF2t5u8hXROAEtZZ1xWHw8ruVajuuMvpoKCvTDs4nts6jHkJECAMOhyOPJE3DP//wuz88Q/Mq7fk5OOBxxIhDGrAaR+yPPWKIeEkOX3zyOSgCt3f36NoVumbF7irGIJoIUMQYR05MDLE2JUht3IgYhVEnKsQ9zf5WAEmN8j/9oDoJ54WP2urymKKyCBhUBP/keKKJrJwqAGB6rl5/doFpuPRJX+r+P8bE6ldZ7HIDpMlxlN2ZZBNQBIFjq3RjJ4yCtBNCrDPIM9NS0ZgS8Rjk8akVex0AwpRYzI9TQlGIx8k4frD21GpaUPxOfksn/5Yj6mhOzI7XseW/KhAowJHzTOTYRw0/ERUhRQBB7lKpILXuqkoapfI+6e9lMwk0gASwgoDE1XW0kQps1WPQdDPqnKXJ81W/U2EsURLaWsvgBCtpSUo/GnkBKXGCwyCCCkDo+wHONhgQ4L0yIGbU3ntAyr9xSa3ipt80DXd7BnLMS0zWJdNOQB9J3sRzk0TgK5KREWGNlTCaKVSKsus4zRqxpWoyZo+AMcqk5jXsy72mL+ccMrSf6cDp+5QiLBGsaxCjl7WY5D3TNCP01ZCBMxa1y/+StQlAVsTnNHXJ66P+C3CMN4fQEUiEVC9VvLq2zQntVODLoIo1ICcWKsQMhBhrM82KKci4JQQfOOt3goRuRdjGoKMWb2+lkog8G8eXewAGBhYUCWEIcOQASQDGCepqerbMwEg8JpieFvkYCWishZMwQcgeapqGw0JikNxX7AHRj0cUfpm4uHYMCEOsSJhQnKyQyXVFQDdkC22Y0Qld6ezZF7PQo2XcvI8IGSzgc43lOWM6LsqBdfk9ahdYRIQ4YvQe4+jhxwFq8zUWcLaBtQ6rtsnzTESQWlKASTmPFANEU7BAFQAFjxXk0ASuw9CDKMGPdWJVll94jRSAQd97H+GcEf5Zr2FCjGM1yYmJc2ZzlLsWoSCt4ZwEkCz4tgWS4SSNMGibKWgz9VjK1FVvMPv7fVqlLKTp5+nPZ+St+S/V8eolqDkSagUQiDm5I9LpGtZ/MjRV0Wy9a6r4VP1erGyAApGYWTYXn7sGudSDQY9XWdLk/hlyFc8WvmZYKdbiAERAnA0OCa/N4ClkvuXqVnItLIH3c0t3vV4es4IvgiFE2ZqPlNigKXzVGoNgDIInBB8BMrDOwQeutmRNA2scNustUiAMfQ9rOBeG7weMwUuCwwYIHr4/oicg+RF2uwUZgwZAfzwiAejaFgkRIxLiOGB3f4eH+3sc9wdsNhus1iuYxsIgoROPg6E/4Juv/4j1eoObF5/gZ7/4BW5urvHJJzdoJUyOJESOlTbLFap0/6bEMoqOCYl8hSSVqnSZUaahvHZlThKX7k5JymTrWCcGHtSLRBVFpjWnJVvn3hoA06wJj1zgrUSEFKQ/xiCRlf2m+0v2jcg1hojB4+CRfAQooXMNXENoWou2VcU1Zc9BSB6u+VrSvjwGoj1nLZYE87oHCzVZkht4j1bXriRzUp0T/AwsZBJXiMsHFd0k5SAl5neGdNyUls9kqNw/IPqIY+/RSQJuUMIQIhAD/NDj/u4t+uMeKXg0lgE+EjTnsL/DzfUG/91/93/FX/zFrzgvx2qF3X7PoR3Wod/3CD7kykTH4xHDMGC32+H+4QHHwwG73Q6H4yGvjRAiQkyca2tkwIXD24scAOJ1kkAgY7MxJ6WE4OV5CUiRECMbOQxZJGKjawwJCkoTeP8QsXcpwUGjAmKqysqnBGsbnUkl/TKOKWtJz2nPLxOLhGggnhcG3nNyHj96tK5F13SgRAhjYKZsbB4gRie5j0kWTd6aStlVhlroedILqGKVF9z7t/MI4buEp8yZwOz7pHLoRBN8bg/zNc8pADXRmHt21MdrqxW8kkTwjBBCp6/SryJQxGh4Y0cNYbE819JvUs8OZccZ8aFKOGGBoDgsVug0T/rC+D13HN+1PTL3szGY9yLV3y/qLqkC6pCfv5xbQAu2ppZNXxJpSiiKKC1FwIyZkCjR4X7UJF1/XmYmZxlLfWpWghbOmTybKizVOZNjKhBmIpyn6m85SbvC8oMGBCqxRVYIoxLnE6BseS/MvQc0ll+Pn4MSehwTYpL63+W3eQx+TAlIIRPoyf6kIojnVV39rlb7ed+XPqsSV9OGGmyZ9y1VpaDLniyWDem9vKQwekqz13Q3EqUyg08ArfNxXbJU1e/LZwFiUxZRuKeSzK4orHHhXLkuUXnE6rplyZ2uV93bJEI+57opW0mBn3x6kjG2FcCrezWlc7fJ3xMt0H3w2k/1wGOqzNTWXwVRUlbakOnLqZ2u7kzlYyVCelroc+nb/Brlb6ZPWRhEGQ/ZnjodKroojUvsOy4VEUoYip6fwWAkWNIhFlmiApJO1lYWiDWXTwGWmd9q9TAFDufEvE54RvnvqdhwjldJH6mq3INivS00sOqxAL0a8lSOOVXiyx1TGefvIS3Nhm/2nLPrZvbwNH+ed4ug81v2ZP1++mz6bd6A+a/S1LMGqZNL6jiVtVXLPOUSSluR12LV88n78tvc06fuCF9cFZmkChLRyWyVlVTd6xHe/S7tqXMrygtQhpgkr0AUxagoJ3UOnRhlZYvcaR3nihj7MQ9sEtoN3YuRFa6RiHMKxYg4jrDG4LDfIyVgs1nDWYux74GU0DgOmRj9iNvbt9gdGlhnMQw9XOOQUkSfuMKLDwFtt+K8G1A6W+SaqLRDaTBRkU65XMVE1hPCzPt5yhDlfZLxEoOG0DUjfJ+Icvif0rl5QsUlOWDuyfHYvBa9RgJtEoHLUujnKU/RZ2DSprwPk5d+h+pRM5gz06PO6Sfzfj53HS/JP0+de2JkK1wOOjKFR6Up4csC/VRuovr3Cf87pYsxJhjbCO0ALBl4P6Lvjzju94jewwACEpQxTinAGODiYo31ukXXNXCNgaEIa8Bgk9kghoQYIsZxhXHcwI8jjhdbXF1e4Hg8Yr/b43g8YJTwrySyCOsaVcL+UBLIsrcPMegOQvC8f7jfQ/Yqz7woAtlwB32Gim4LbVN8P8tKKlurEYJMIXOx9JFDeuY86Hx7NsARDQBrYZsGrm0QQsDheMTDwwNSTLDkYMli/7CDaxusri9F2JIHJ+2VPpGuCV5mee3IKd+HYNftKeSwPu5d73lOIVwmLM/bhOW8JUb6+PWeQkhrtyRGWQmqwBRCRSdW4Fq54GvxexZMpbQsDFinCEjGwcixhiwKCl0LinNvBqqnX+4xFfI+djsV1Otbp5NdRcAUsEA9F6c9DkmS/lTPPbHoMwQIte7XpV0nAEft2q+COZX+1YS8xjtPCPwzgY53/f1cewyZP9l/eZxUYJS1KXF5h8OBLSrGZStt07QMvAZmV03TMpae4kS5J6LJ2ALIFuCmabI7vYYD6Gc9V48NMWCULOX1S59Ha9Prq+u6k301r75wTgDQkKQ5IKNNk4xpJnXtvx5XxzVaa/Fwd794HaJ48l0Eew7Vc2gwW+CJGXFC2RPPsda8b1ODy2PXfWd6Xi85gN2NqeyblDCZgxQTCxWkyX/TZF2VF1ALgx+jCRVY/O0xD79z15ricFN36Bo4OwfAnQPaa8safw+EMIrv2ezaSLANx4A3ziGEpigE1cs5x3H1VCW7lXmwC3xDelKEqUxjYg69El0te3aoO73u19pjRH/jlz27j9+n5WGdMBqlZdz3Ag5/fB75J2+pVjT0qw8jK75DJ36QK9dTPp/ZDOD9EI2o1jcASJ4bpJw3Y/Sc8DBB8gAlADFxWWo+AcZZeTmQVUOYVu0zucxrjKUE7BA87m/vYK3Ft99+i8NuBwDYXFzg+uIS1vF+e3F9AwDwIeDrP36F/X6Hwfe4urkSvsfhb65t4INH267wsHvAar1Gf9HDdW32mA0pinEpsMd5LllpQDFmnjC11cUMxrE0XDx3kJj+jn7M9KNpnVShmua/U9mvaVqheaXqVPaSAE5oUA0qSZcEMJK/GYAwklC6gBuFtkdRPlMO00mAhBmwcZLEG7HkgaOcAwkzPlG358gCjx3zoejpSVPZHpCxW3ifZf9UKyfyeaobLb6XjWzyZyDFCGctjoc9Hu7vsdvdIwTPcwqpRJQ41YOxCWQixrHH7e1b3N/fIqaAb7/9FtZYNK7F2q1giUsoawiRsxYvbq7x8pMXfGeRI/u+x36/zwljuexrl9fhKN6wo/cYxoDb3RGDD/AhYr/fo+97HA4H3N/fZ0+Rvu/zWvVj8SZzTUn+rX2IMXJC9BCgXq0cKaCej4XY8PVCBl222y3385nU79kABwvnvJG6rsN6vQZSyiVc2pYznfY9P3AX2WU1fUCw4n3b3FI434Q/VP/eZaOmeu8sXOOcklnHuM/vVXtwaHw3IGSOCKDE5bUigxFcW5vLB5kqaZQCIilpVl4BwKTCFwuIAQR2VeIay+zu/rjwNycSfwqBbWEtJEXjTo981x7WyL8qPhr/pmWbFOTIcXF6TPbw0Bj26t8z6+H7MJbn/v7Yee9yblLhNc2+Q9mv3gccD/u8fi8uLiRMhE88HHbo+x4xRlxdXWH/cI9xjFkRAkoSQiXIWUAAcDgcMgig1+b7ek6EVgEIzjl0q1WeK64vzgmhFAhpmgZd18Fai91ul8GYGjice5KcEw7q4+cgZEqaaCrl/a9hONoyA/I+l9+b32OpD/ps57wq5ucUl/IpIFCfW/99n5ZMEdrmYNWccJa+lnCNiJJAzlCxvut4AgmVPFk9y/R+U8F0aa3/cLxlaYzPfdZzntveF6h/TksQoTmdet6wwFd5OOF0vxDNQkFn43D67OcpN+/lUqpWQ494XZRzluLbH33GjyBjTJ/tvwJwI7cfYk89Nq6q/Mx/mxtkPnw/1eoqH34Q2TVVwK114DwZkrtBDQdWQgUNOTTUMCAeOdQoBcDYgG6zxupijZACxuDhA4Miw3iAsw5RvFCHuxEQq+0gPDeJRfliu8VqtcIQR6QUuOTkZoWL60vY1qJbdzAGuLu/w36/Qz/0aLsG3abD1dUNthcX2Gw3eHHzEjc311iv1yDiEMcgiqcakzgMU7xPyEjIuIYTKcjIsuGJl2DVNPzBdi2KvBbhxwH1GlF5MCVgOByAlNigYxmgaazNYYsAEKOXhJIJ1jphexXAAfEKkbXK7yIIlkPOiSoQhP9JKRV7HlSfL89XAyvG1GVl/zR8rv7+R90qkEnlxdVqhePxiG+/+RZv3rxBSgnOWQbWRPa3xmC7vcDl5SVWKymFTkAKUXJw8Vy8efNmkpOo5g11ng3vA4iQjXkKcKzXazRNC+es6PQGTcOA4ObyGgnsxRGD6ipT400uGSyyosqaKi97HzCOgwAiI4ahxzAe2Yg4jDgcdzgcjuj7AYfDgctJJ/YMscahsRZEDuxdepoP7Vx7NsChtZT3hz1SSmi7FgQGPoZhYNctaP1cHYCSOOtRRUvQsuwgfXJsCYmY//7Usp4LO0vKw5L1aam/tZvVU+c85c3xnFaDhY95aywJfI81tT5mskcxb0AGOxip5SSkQhajKi9MsIkgaK66WKoHxsSsO7lnGRPtY+3WW85OCrj8yUCOhbbYlYTl6Ty/1gvyWJSt4q0RcoyhEg39XYGN0/WaN8WikvoYkPGUQl095bOYylNgymN7Ib9PZVzkyExIa08iTbLYtq2URgOsZfA1xoDj8YD9fpfLTirBVwat3wFFYZ1/N45j/t7LdWrwYC7UzEGLOgcGl9uyk0RPT1l6HwM96t/r19y6XR9bK+ZLVZwfWw/z683fn9A+mu75us2vNQ+lWWqFtk0udPL76TlCcyoD9/zQ+iORhkJUfUyFTqWkr1Nau/Rehc6PLYDN6f9jY6/Hf5/2FC87B7ZM+iXTwzzmNKihXsem+vUpjjB57tkYpJRq0nKm7+U6fkY/6mdYei1f70POfaEvRKd76b+GpkL16fcfeo+dAzmy6rfwO82OAZb6+t5tIgOf5w0fvDEKme+fnyyVCm4sNxKD/HJsYzhUxFqLK7qGsRaXV1c4vjiKAhQRvIdrHKxYb2PlSRWTWG9DhI9eSlpaNG0jeSQSglRpsK3DervGy88+xeZyi2HoAUroVi2atuWynG2DpmnRdg1ArPAH8dSIiUttxxwGLDA4SUlbSbVDqU7HyQDH8rzLWFH5Pk/VhJ+VvazvNZ6/fA+UZJ5VyG5WnCsGJQaGmmJOgp4UkDEZ18inFrE75e+01KexJDnFjHjEFJA3LiThzkvnmXLiud/O8azzRoXzssefqhEg4U3Inp7GGIzjiLu7O/R9L6VSHYZBPW9ZRlyt2KGg6zpsNhvxWmLnAmcdGtvgeHHIVYFyFcVYy65BvJuL1UaBjhgjh67k5OWc84mMAYyBT4Nsfyo82xCsYe98MgQL4nB4IhA5xGiynqn5AqeJxgNC9OIlPWAYevT9KEbCAUHAT847CNFvgF7KST+3PRvgaJoGfT/g/u4+u1t3TZsTcql7aM7ImhWzDE9MBMuUtNOq9C0j3pOHmQElz33M52yw51inanBjvnmeC2S8y6bLBGehf1PAIJ0cM0/qB5QYfI5Xl3MVWBAvi5ASjEmShzJiSajjdV/sakqYp50HamSbz9d5rgGRem3wGuBn1PGq48efPXQfvi1M2zlBi+icA1Wd8EjnsWQwLonuNOwnQUsyFTDkaebwFNCx9N1jQMhjgtT7fnf6WZWPAmiUfpa5N0QZYY4x5dALfs9eGzEG3N6+hbUGrWsyI1aPBv2srxq4YIAkZoBDw0xCCLlsVdd1WK1W8CFg9GPeb/O42dpLZBzH7O02f82TcepzL4U7TLNen3pHlIS/ZnItZWzZ3VXcCJ/TlpKyPqYoMzmgRxVtvda5a9TtnFJc/65jc3qedOgZdJeFvSpcDwTKCcOmSswc4NBbnIb31UnifkC38ln7vsIe8+nq87knYXRoovoV/l5/RjZoMK9ClgdOb17xKf44CdMDkAEQqtZdSpq3pAYnhJqduVcB1vm9WqNqC2ftiTgHN+br8oO3ydqv7vnjkeV/kPZxlPoFOeZH1DI9y58fV/I+VNOUlzGDHCKXCM0dg0eIXoBKi91hL2kmDKgzaNoGbdPh6vIK1y9uGLDwAYDJvKiRhJVIhH48cnLClOCcyUr26Hu8fXMnvNTAubYAIolA1qBbd/hs9QUANtJdXV9ItQ9OftqLl6MxlhUsP2IMI1qsuHJV9AXgEHfSpCCG7nUkaMBBkfXngJfKMPq9ViJU2mJFtuXk/CxTa8gJ4IwDgeD9kI3GIXjEqLyFYIzL4SHqyVHWh8rS5qRfBPa81uV+qnkVFIsgwAolkLGZrzlXwmOYzp4aWZ8LbDxn/b6L3Hvu/n/SVulkKvNbazEMA+7ubjEMg5RD1Wo1KhMC6/Uam80G6/WaPTnWK3Rdg5cvX6JtGrRNizREyWWTEHyE9+ptHDCOPbzkzogCHHgfMPoBfmTvimE4cqJicGQury0DWIPdcYAPETFJYgFjYES2NtYwEKJABji3iPJrQwa2cVxFxrVo2obXOfF+ZSCDZVOdrxqYGYYB/eEoz+Hx+vXrZxnEtD2/oCzYffstGEWJ3gMxYb/fTywcxyOXrklVHOu8vORjbenID7VMzwnbH3ojfEz08Cnl4pwVFpiGqLDyM7Umz9/Xghujx3VjZoRE0J8USTZGQBJCFgZL6Az/lhKHvnDTewozqYCdyf0+cuM+1Bmgc57r2ZHFjXqKXKczx9cgjgIVXG0gh6Yk9eCAgBsahlInY5RM75iGC/Fvy4DFue/PEYml9XNOmXkuY3paga2ulea/TQGOrutwff0C+z3HAH7zzVd49fpbDqsC4ZNPXuDrr/+Ib775Cm/e3KI/HhF8yOe2bYvtdovtdptzUugat9bi5cuXDN52HS4uLsR1j8NMtHnvcX9/D2MtrLO5nzWhnoC98rmOc6xja+uEm3XjMpcFrKiBGS27ugR81Pk66laDKM6VdV5XiqkBF/1OmY3eD8DZPgMcV51VsIqG1HO69P5d2ry6TZ0Uq15EdflFIO++E2Fo2sFaKJz2u16rep36+1PQSYXfZQD/p9C06n39TPlJTAEuVCKuk3LOKeJE1K4EbFYcTpP0Amwd5DzWwktomkOHFXzO+q8tAw+pBuBlDkQhmfPpGjggApyzOB57Ds+CevZwosLJPWYgx8dq8+sTLazdP/OWambwX2GrQ1TOeVZ+6GYkNCKGgFIKOmAcBgxDyTNFAm5e31wxgCjV0SIBQ+SQlBg4b0fw6q0akUJEQwygx5TQ90chm4SVFZ5pEjwSXnzxEtYoCM2KVIxcelrXhhFPSWcNLrZrHqmUMI4BbmBlKUauVjNGj+NwBA6cONr7AO8HkU+5GgyZOBXpiDBNOql/pxBw/f2pEUJ5eE03Yh6TkEYBdjVvGzhvhyiexlJVCC/OPNxq7y5kgIdAVWhntY8IIKhsyb/lBKgAnMgd1tAE1Mgexjit2PI+7TEA5KdO54hY2Y9+mldvt9vh1avXFTAPDMOA1WolKSFCNqhpVZ/NZo3tdoMYI5xl8GA4HJFnmSym+sH8PR+ZwN4RCh4yMBIwjEf4MWRgzUeWq3xICMPInk4pgmKC13waw4gxcLWz3cMtg4MJnMtF5FdnLFc2IvHXlEyqJHvBGgsjQIi1Bs51aNsG61WHGNjb69e//tU7gVfvFKJCYAJkjMEYAnw/wtOAzYZdvzhchROURDGVpPm+z61yv1YhsJJ+nqu8P/WY78sAzlt3nnfcOQH6XfpDWOblj/Xtccuq/CY5M7IPhRxal747sRLBFqIJB8qR0eptUYcWMJCRUp3YlIENQEpx5tJ6nDVYr0HllijKwQ/bihVv6d7l+5Q4q+/J94uMjgGKqJUpxFOhVEoJpfRrKnFmOqZFaRJwSEHDCvw4B3As/Z2/f/xzCa15V1T+McCNWxlLBYAKa81XQ0rFono8vpUkmgMSErbbLbpuhe3mAn/1V38FgEGIt29vsVlvYI3NllgFCtq2zVevlXXdu33fYxiGs8+pin+YjbuGzug9NPmntVy3fG7tJaKM3GvuD90z3tdI/mlYR/2qPTbOtRMFCVNa8Rj4VR8zSXJbjVvpHCSjfLn+Eg08tyYepbNUVkYBX2PJ4j8/p7bey/m1sj6l1RUP0s9Y+lx71IScX0i9sGLiOvY6L1n4fQeg/0O3xXl69slnlKm50F9dP2E250iz31VZA8e9z6jmZL1XisR87sux0+/z8067V13usRAetXxOPTiyZ0hcDgX7IYTwudfkDwGs/Jjbh1Pw6ScFnNRAz0cHOVIdIqohyxHGEJrGYr1eoTEFoPTjKOIQyzc+AiZx5cRExKERzsJCaDcFwIm/XAJcciJNGVBjhEYkRJNgWychpj6DGokSTGMFKAXUay6miDd3b+GshbGGEzA2DVzTICWCcQ6JgH7s4ZMqflwWNSZJe0wxy2gIUULxGUzlMG+VeWv5t+YTDIYQAGtdBgPYCBFgDIcDdF0D5+TVGITBc9nP6jkZeNC4EgWdNU+b0gWgoMap8EuqaCABhiLPBZV5zfJXZeQwUnY8e20LfWSaWGRPNbpkGvls2fJdl+JpWO656/8Y6WLNB8dxxH6/x/39fc4PF4LPMhZJzktNAqpyoqECMnnvEX0oq07necI7q3HIOiDrZlqhrO04zDvFCB82AgKyR4gCHDEmRC8Vk5Cy10ZMCTEEDlWT5PZRPTqClIuN/N6Lx0aQakYkIEeII8axZ4AvCk83nPtGnxcg7A879Y961ni/U4hKDIERPedwiBHDOCD5gO12i7bhSfDi1p1UizZLiyxlQZIXpnb5nHK+rJR9DLL+3I2xtLGWwIX3dZWi9+C39b3OPoMOvRBnRQ2ZwFFeSIr46jnqBMwClcReUXUMkBVz9k6gDHKUvuWLVbNdnnMihKbz4UAfuy3P19J3NKUjWag+zfLLxDhmcCLlUAz13lBPjgJocKvzbtQWZGFqqSgU58CLJUbwrkxoAtmcKIEJS0Om35V7Tn/P01oflyAWB752SWgkTMGPuLu9R9O0OWzk8vISl5dXePnJp/jVr37FqHPw2O/2+PKLL9G1K+z3e+wPe7Ec1TGBjDqr0PH27dsclrI/7NEfjxhHL+57SRByfg3jgGN/RClNy1bfti2eIuv1Gm3bom1bhOABkFhvXA55Wa06EW7cCfixPIcxMyB9aahOLZzU1zgRCurrqaI5WSNlrZEhOOtQrIfyW02XMzAFEbiAOo/FUl/K5BOmW/wRwpdESF4YmwlQUfUp3/scGVE8E7PzT9b5NO9Bkmz7MdrKE6ck4cr7WMvsPfVs36OdWveXH/ZjKkPnPHXm67gGLrS6WkQ6OT4fV4EXur7rZKR8yHR95b9U87RJ7ybHTvvN33My7lEA+aojFXhzDuT4UAL9SaPT8fkxCvIfq/G2UkXyQzWa/V36bf7dnwgMqXhlAmZ07yPdUkE9EHKFdtkfbdvi4mKLWHk4Ptzfg11Rq1AyKT3Na9XASQKIGCI8AcaJ0gaCMw1UUzOWOFwFCoywS3yMCT76TGcVxGBjGSHFgOAD7nf3OZniulvBNS1I+GNIDIL0Q4809AI2WAE4Yu5zSATSHHTJSKgGJ4NEBjhMxR/r9SGCvCFYayTHR8ohOADLDN2qxXrFYQirdYvhOGDoB4wj5yZgL5lB9CpwQlYFflIQmRxA0rBMvXfkirAgIHEfOVLcAFTnFpqCxBwCo9b1GswFIAAXQtmHxnC1HLOg77yTnLmwlp/SoT46wPchmspLomsRcQLr/X6Ph4cHNK4RwELc4VPikJOU0LVdBjhq/sIABIMQjbXIm7MypNQe4HLnfK5B5R1simFtLiv6UGTGuYdsvk+Wn3jdlLCqkOXpYRhwPB6k6grn3VBZ7tj3OB57hOCzYZGNfxat62RvGhyPu6wPPKc9G+BYr9c47g+IMaFtW6xWa1AEhuMRq9UKCQmr1Qq74YAQA5IkPFnkA0mH4vntx7KEv4/C/S7npvSO4/OMaye5KAGSpVayIhtG45ksU2YAGeSoEGNKBkR2UuJqrrgw6ltZuRjbl6tpH03VrxpwFCX3EXDjxyrQZZUt1aBEASR8GJGgYQxFkSw5OIRppeIuqGV49Tr5mjlkqHjIcJsK8+cEoKeYwhTcqI+txz7NvqsZlTJ57U9aPCcpmag8JOfzniqiaq3BerPijNINu86+evUdhuGI27s3wO9iBg42mw1+97t/KABFYsts07hcstU1Fqt1J/GvhIvLTVaiGtegaVs0DScz1TArzQzNjzFd/+M44nA44Hg84u7uDvf39+j7Hm/e3ONwOIjlhkO+5gxgHD3GccgVWj7//PPs1aEovobL6Hv2DnEYhiMAylmw9bzay0EzU6tVoFYOAeQtOf2W/w2pqrpkjODWy/uwWJzmIIEOWS1QvZuykOr+6rhjtjeI3Y9rP5QT5VuWJZf0K+CHyIhVv8v6fTewWtYsFevax2zPov0f6B5P0ZMPKXASEcgSV2QgDk9Z8gYyszHOYMnS2IsSssRfkgiWkGoFw8D7kWPlizJgKoEw9/Oj8aXz1y7f/zh54odvHxrcmLf5eD42rvPfaPZ+zh+/f5uEqPwA4AbA4SgpJDTOTZzQWufQOYur7QYAcpjtr/7iF6yghYRhHIT/Mp8LPgqv57/j6HE8VHOaEmxj8z7jUq0RiQJguHJIQsAYBvRqSGUpCSYaWMuypuaN+PLnP2dvD3GjP+4HtjRHTSAqSTNNk5W9HJgsYEwGJQTUsdYCElJTko3GGYBdzwuXXY1+QAwjtAw1GYvGEtZdixdXbKS5urrCdive8iHi7e0eX331Dd6+eYM3r1+hP0oOEUtYrTZi2DDoh6MI0glGqk0wvbSMZRCBYBjsMAbWCdBjTgFaYy0oGaRkQAkYA+sNnFi0A5GE9or2mCKDKAnp0WSjH7L9JECNqmW+kjhHhXMGd3d3ePvmDV6/eoXGOa7YFXwOCQKYr11eXOD68grr1QqNlEQnuU4kIBkt+kC5stE5Xl0bCTSJJ4MKYWJgqF+p0i3U9qiXrQ0+xfM4oHFGQLcWzl1OQq2VbsWYcghxRMrhMgz0+CwbD8cSBrfb7T5ODg5jDEY/sttUCFitOrTWohdhOkHqX88sI0ukXcSLZy3SyTEfkIc/Jqw+9v1jiveTFquP0Jbu+fymikYBKkoJKE5+pILgMBxgEpWYa6rzAsiGSiQCPSv0ajUluUe+K5EowO/Y248MbDy9Hue/azhJygitemUoSlqO06zcNVjBv2lZwnmZWKICLkzDAkLV1whAkvRhStTmAtAUcDn/zMvjsEQw53toDn7U9d1Pj5nfZkpgF7oApkNd13G25WOPw2GPP/zhDzDGYLVaAWBX0LZtcX19jRSK94eGjGhi5Dr5qAICnLCUBaB+6BFiwDja7C2i/dR8GzQD+ay12WuD84VcT4i10oOaCdXZpesSW3Wegbrs1m63w263q8ZqmpNggthXzKfO4aEAD6PkLrs/tm2bx6IOl9FwC7Xu1OBJPX+FeS2BfGUP1yXmvo+wwltI9yFwQlaEAZ/s3EW6WSe4VQH7dNfPBQBjlNGLgKj0dCI8shD8MeWy53gPvA+/UGChPv+5tES/P6ug8w1ydPD8egVQoEfvrXzmpD/m3YAHDncCKBYhUGlx4ZPIYMdj1/5+Qvjj5/5YQf4/r3YO5FDgfgnAoNkxwFNz+X3bx1T2CJASqVLCUgwywY9AjJKQUBMxs8I0jkMGFo01cLAgy8YEJDZ0GckLkWJEGAOCKP4xqnHMyH7WvGQs9/icw6AYg9hYoEaDIAk32cPuYXdfPOuigM3EniEpJwpliCTECB+SKP7Kn1kmC5ErrLAMEGEN0FhXmezSZBkUw6CMYgJSClyJxIqpzxBi9NgfHvCHPxxh7VfCcxnEijGh7zmMYegH9jRJGW7Hfv+QHTV4vKr3WfE0OW8KaXiLMSDjQNZIaV+TQwWMABy2Uki9hKC0bZMNI03bwDpO8Frn/SoZHs7rRz9U+9i617u2EAIMeG1ZazAMAw77A/b7PQDK49h2rpLVDNq2Q9O02XNRZcEaVFiiMXNZDEA+p5bNVO9bkg1YPiz7RFMOF11Fj3E5t0zbtqLTSJWkMCIEmqxLQQBy9aLM++Ux2EhuYZ1B1zY58ej19eUE5H2qvRPA4X3A2Pfw3mPTrWDaDpBKBmrRiAOXdIoxgpKRfV+XxJQMvulxkOGkqYXtPYCJ+TH1NX6ITVcvnHcSMGseeaadG4+l7xiEmF6TJMGnKne6kRTgUOXpeDwKQwGQJDbKuKwEsYhqANL6xUzq1EpbP+4c4EipdKomjKdj9OEtIudaGb5TUKO8YyBHN6YyfwUoarACSCcAh/6d1JVGVK0tAyYZSNHrVAhmvg6mZXqXlMtzis/zQY7pEOgRCtQsXiMDP6fHPK0cTH+vrQwxRolPDTgcDogxYr/f43g8ylpucHt7C2dcdj1drVYZ4FBGrcRZFfrVajUBGGoPiqZpJkm2yJgJIFgDFwp0rNfr3GcFRUx1Xg1y1EDGOI64vb3NCT4598gxu/opaFKH28zLcOk6qfN76H2bphFPjOnzN20Lp8cK09JJpuzOWPKMTKq1ACJILgNs9TzWczmniY+t1xpgrsEiHsMwse+WvYEMNpxf1wWEKPdbXnt6hywsyH9AKW+dwY4FEOcp/vMUTV/6/bm8dD5+59pEOMwg0QzMLNL2EzctQBRrE/JXhXDJYUI4Mx7PecaEWf+m5zINrddcWWtzgW4O1KlnXWGep3Spfun95v0t83dyiclz8LFl/+RpmPXTLIA356dj+stHk3uesx5mbXGfY0oPmB3I34qX1AAvgBPh/SnedlZOAhb3SbZqLlz/nNEryXrP8hdYNjDVWtLrWGNYWTzHG/P6OC/kP2ePPzX/ea2qREb6LrKkIfevAo2hcor3XuLnBQC2RrznLQzZ7BJPhqRaH+DHQeL2C+0kGCQEaMU9QsLhcESIEdYQyLBSFoPHMHoE7+H9CB8KoLF/2LEHQzI52SHzAva9SJlumFzS0hjKwGgCwN4QuvA0f1o88SZTWbeeh3o8U0z5nLLGuDrEbnefrdTee7H2l5KfALIcQ0SgSAhhyOCNc00la597cSd5bXGFjBrgUB6psr8aIbzmHkkbRPHW0XK9lIr8os9JOA3R/lBtvrc/JB2recFzr/ssnquGE9GVrWW573g8Zm/fWrepPQOdc2jbBk2jFVaKXFfTIqr0BGM5IbAeFysdI+cMrLBbDe8sITTTpsAF8zTm1TFO973yI+ZJlkHBwIClei3rGiRZfxncSAkwFZ1HXVHIgGydEN/lez6nPRvg0IEcR4+3b9/i4pe/wma1xnG3R7vZ4NJa/OxnP8P/8f/7P4HGou97tCuCBaOcKigACdYRnLVMINPjW4FEEJrntVcm+D7L+303xfdFA5eEqUeOfrYeP7cknWO6hTAo+MAvdXvfbDZYrTbVBisbyBiL4/EoSppB03TZbZ/vwwwjRgJMKYf1WJ8XvkWRhudt/uXHADnOCSjThJ9TwKH0b+qdwb8pyAGAk++kIAQO+Tql6gVn61bEnUMK9Fpx8Z7cAlIyYpGYWonPAR11Peyn2mTkU7XrKhlrvqWWBMCTbTcDveYxgHofWxE470fc399ju91is1nDe4//y3/zT/D69Wvc3d3h4nKD4COGYcTf/u1/QmMbIco4AQTqe9dghyrtDPg1uTSsemasVquc2Xq92aBt2+wFoX3Va2koSdM0+b516dlCF7nVYV+bzWYCnNTjcK5qSq2YaSiNAiTqHRJCwO7AoYSDD+gf7jEMA1sUDlwFaxzHDKQojVD6RUQZvFmv15yDSTw/jDG4ubrGSmJG1TtG/9ZMWZ97KbnqHMRT7xb1MtExttbi5uYGIUU87PeTMCK2yAUkpAxOgQhBEngtVYwqYWL6WlZ+FfxqmgbH4xGDjFnTWCl95tE0Fk3j8pzXz15fZ74Odc9kL6EZIHSqTD9e1WZ+vo5p/ffRlsSVFJVoUXS1U7J5pn+xUspsJawnSElJlL1e9yumVAU0lmeqj6sr9wBlH1lVgqq1Ro4rEHjxRgUwSfSbEPL1NZQsRqYpXdfCGMLhcMjXU+NAWd+nfHfJrfYc/0/VOSEEVuYk/pqTvZWS1c454c9sgX1cLiqGho8GcHyPps/svUfjHLq2y6UUh2GAsQJihigePTEDyXd3d5k2DMOQx67e43qPc++NITjXTLzlgLJ/5rmNNOxRj5n/rWk0EcF2HZAifIjo+yPa1SpXsxqGAU1nsF632O12SAIMAGr0qZU6oftRvRJOqw9pPzghZ5zs96eAzfIBCBAEIgHBexjDbvNd00xCa8kg0/sQOMmyyjhEJoe26HcheaBKYZFMEjlfZRj22AASV2FMQKKEdt0KCYngahEA4LDO79X7I8FUIE/mCYHD5zmMnslRrACOUO33EALGoB4hp7TauZJU86nG66emban6nvNwqOKoQATPq4AwMu/el/lm/seGxWHoT+Z+ToMzTUuydhSEh5kAalkno7Inm6bBZ599htW6hbEE1xi41Ez2hoJuSyxB7/+udGeJjtZ/3/Va34fu1cBh3afHjgeQAZ8QAjZXDBAdjwf84Q9/wKtXryTswmcww4cBx+MRzjm8fPkzycvCpWL7vkdKnCYipYRhGDCOI9ZdK7JaxPX2Bq9fv4b3Huv1mu8eue+uLXJY/QwKTKpHTt3a1gktirJnEhIk1Fr2aBwjjCcBuNWrVaICNIGwcXCNlH0OCceh5/xuxqDtuonMWvcxeM/qMBmEMMrYPm/Ong1wXF5e4vbtLYa+ZwH42MOTYaXNe0CYQQie6+2KOxhVTLXulGK/jNRyciFKKAlxZi1R2TQZnQbOWn0+ZHsMlPi+oEd9nelzKJF6t2s8r50jQeevZY2DIZuJIvdX+1mbpAwoM7cne3zaLb75c07+iI1AVEIbOAQkzp6ZmXsBCsThaqa8lM8RERwXygJPETgm7vwkNd0rxjwHVOr3JKg9E50yr0ugRv33fccF2Rvj/LWec+96vU8tGnrs6fW01ck0NddG3/eZMIcQ0I0eCRHONFyeK+KEOS4BgXU/WKlhZnN/fw8AGfzQsDztzzzGEMBECeFkoqsJYFFXdFEQRMGS2stDn7O+Tz02tTBdP4+er4JnHfay2m4WQZF5aEz9m+YjUIBGj9vtdri9vc1Ayv5hhyBMShU/fb76uXQ8r66uMpCkx+t4cYWcLidq1eep5/F4PObQJWaSKMpBvbYAsXRMgYJ6LIsAU62PBcBQBYJxZIbrmgZtG/KzpcSVeHScxnGclBqeW2FqBUrPfyrWtF7DtWWnXgNLgIgqZ/Njl85NKuSGmMN/9Ni5wqevYeA48SVA64SOSd8VQFkSInNFxvLgJ2PBcsQUKOV9kbhKS1SFSCyM6ZQesUyRRBgrXk8l702b899sN9u8xvRZqg5WvGOpPdfI8VRbsDYWBGN65EdiqSf9f0f+ksDzM/eAizFVuYlGjOMA+ITLzRZd0+B4POT1rkK/9x4PDw+ZPiz2b6kP1R4afUlwNw/rq48/p+hwvhaanF/3wzknQE1C27Vo2w7OdejHkS2vSsdrwOIJS95TtCKDgAvHvJM8kIpHQQic9DKEgJg8oF5rRj0VT8efTmRF4VOyL2sATs/gY+R9StVckMhQer1UnVvATu/HimbL8xLn0lB6ZuX6zFu7/IwZREoFCCm5fqTfMjc55xixMlmq3Mn7lDjcTWW5CCi0khJgPWAtYC3BWuBwOPKaV5mOmVd+Xs7BRvlZXaOWbaDqlIDQep+ykJzlPFX8cFFR1QmADTFw9v0R3rPBI1TAwpInMY+nebbheb7+vg89XNqPJ7zkexLC9zqfijwWYsgr6O7uDvvDHnX4b9135yyur6/ZSCYyHPPVQt+UxjRNg7u7O+x2Ow7f7hnw0tDqunIgVzkpCWbn4zPn68e+B++vBKNAIjGQaAW0s8aBjIQekwPABo3gOUxF94h17D3lnEVHwBg8woKRRyMAlI+q13GMCe8yBc8GONQSaY2RZEG+uMHEkghRY2WCJkGk/A+UgBGRPHAlYABIRNPDpaXqMj9Gy8P7tvnmm/0qx0y//VCAyvQ+T42pJlWzssBqQrKEEgtBnhPcj+J18eHaBIBLvFZ5gwEKIpRnPXUPLiefAhdJsnIXgKAw3PqlF6h/4/6gOq+4Lpf1UZcp02c4BUTq75/dsoJxet656y7d89x9WaGby+b1WE1bHd5hDIl3xSqX2AohwDdsubfEJY1TQiW4TEN+6pZLz6UkQpxHSshVS+o1HSKXusounlAEW5xeqSQjtNZis9mwxYVILNgG1jm0jQIcbuIJQcSxmlwb3MG5RhJ9cd6bejsleabaNbjOGVBLyUQoZXIFUOZtW7sjF1oTQsQw9BhE4fDi3aEWsb7v0Q8DzKDAQMQ4DvDBiNeFxvUWZUFjsMkQjv1RsuCX2F+t+c7eIaxcMmN0aNpGPGB4rjabNXa7XdmPVPpOlRt/kkXG866umvI5JZWh85rL+0wvWrW8ziqgID+bVaVeK0oVgXAKXJ6251qH5u0xQfFdwc0JXZsBfye8+RzYUCl59fcTWlfNS5J7LfaRVDlCEdpP7l34i9LplMTzYw7yVEDNiSA8Y1NKK6iSPYjodF1N+vRxw2DnYNWHlwl+2DYHI5bGlchkzxoiyt4ZCmyop4L3PgOp59Zmfb8Tnp4ohzCwy7UtfEn5hoKfCWKcA5Qv17IOARLWx7QuRPUo4esFH+BNgLVCY1IFfE6I+/kxO/d56bc5oPfcayh/KByE3e2Z/nuEKCEVlECGk2PmTlNFPYmARJNnIyJEU3mqVLRbf898tf4sF52M0+wzIWWwpTxatYf1XlSUKGPEs1xkhpQkJAWUAY4CK9RzpKOTkJJBDmlJhkEPBTiSgBwR0HDklADvCN46OOfRNBw6MjqHbPXNBjTlVxEhKoiR4Kyp7i90lsDVEgVgYYCjAiWiAiAVrZJ5Ip0r4rwrSWiarYBfWgi/XPr8j60AHDkPDICHhwf0R04Oy+V/i0BPYC/Hi4uLbPSyxuQkozFGTjYKlvf6YcDbt7d48/YNhmEEEyeOlLDOoXENulWH4BV8JKk6ZLKcqjKgySAH0y7vPZBSBjAYyEQ2FgGSgDcBMXEi0ilnFnoOTPah0lAAeV/wWBW+prhC5rkzXvFUezbAUWLQOfzEBxb8c3KSpO6lXBPXj37S0dJx3RTxVHv/ibV33cg1Qz1nAdD3Za2fP+77oZ1CgElfUZI7KQGsw1S4THBJkmjl9xLHCEHUuU+aMo6/r+46+/zjbWVoRREjgzq5J2cIngq5+ooUQIkBvgJycFUtBj7KHOYEWJXSw9csgtQc5FAhWsedm/pEnQozHwroqA9fYmqP3fMcE9T1UhSIhGn9i1NPC82fYaT02sXFBklCf+qwj+12ixQATeyd52fmoVD/psi3fl9fb24BiyllILe+5pJlg4jQD4f8+1K+jCXPCfXYUA+HpfwdALKXQ31sXXlFX3ruaruZXKNey/l7GfbRj3jY3WchcLXucHV9OfEqmTzX6LPVvLbCashLjjMWkODh4QH9MOZ8KrvdDn3f43g8TpKujuOI1XqN7cVVzqZNRPjyyy/xu9/9DsMwSJ9s5eXDwIkqz/lFkExW4l2QmS3vd11yqrTwvpta/kMIuaSZ9zF7a3BoUiOuxy4/5zD4yRzPWw0IqMdMPTc1aDAHD+rwpaW1Pr9vXUVn3ibCbuTcK865XMq13g9Lz7NeryehJnrOPCwrybOt12upajMHyrmZSm1JKXEJSkxpjiqf87ZdraEeAahA6RTTCf3Oe5zKnj0eOWRrGDjZnx5zOBywWq0m4z6lyx9H6C8K9WS4fips9bRlPbjMRfZ6QMkNBgAhMg3ZP+yw3z/g4uIi/7bZbPK8dF2Xw/b02vl26bxRyTmWcbVlGu1PQwnnIJNem/8K9yYR3A0rvMM4wCZOYrvf73HoezRti+32CmQtnOPKHs65ygehGqTqGeqv5zxn/syTc97hs17BGgMrIWRayt4of0gJ0WveNZYluS/n+jPlW0gJvpKH5mO69Czn5m/puMaqiqNynO6bZRBWq9MVEF6NCVOYm8dLcgxmmVflalPtzalXSkmOCmg4Mb+CJGSMHK5gG7aOU5RcBpyscRy4Is0wHjEOXkIxPcYhIHsQRyCqrIlK14pAQsi0OCov1J5WOQ8s1MuSsOoaNG2H7XaD7XaL7XaDTa6cI149gOTjSOiPh8X5+a+5KcARfWAAAcB333yDh7t7pBDh2ibLIRYczdBYh89fforNao3WOThj4VqmjWEYYdsWBkCICb//6iv8x7/9W3z77be4urpC13XCv47Zi2O1WmW+dX19PfGYrT2Hp7KmQdc0DGzUcaoneovPe4tzM+r+sjCmeFyHWNb6MBw50a21DJImNdJBQvd444TokcBBIuNQ9udz2rMBjpphDANnSXYNu83UllTnmEGw26DOrggUhU6wQFK5ydQhKieLAzhxj/0ptnPgxvKxSiw/fptageYWIXbZdc6IlSTBmBJrfOaKmIIc+t1Pr1WgqoBzusM16dM09pU3aURMoWSWFmJw7AN81NJmtfK/DB5knQtTIaYAAZC/4hJIqowtgxzvC25MkVecXP8xsGP+XtsUGCp5Q57qY60A6j7SxKBK0PW3rgPCmET5mfatVrzqcV2v14tKT52/Y9JHOgVB6uet14C6UtehKecEOQVb5kLYqTDN/bm/vz/Jq1KfUyvGADDGkL+rw2gUyFa3R2V4mg9EX+M4ZuXDiEVBn7drmlxJRH/XfCRzsCilhOvr64U1cfpiV04Lsg6vX7/m3BfDkENZvPe4+eQF9vuHnEfky59/mcfhsXWo31N1v/k6nK/H1WqFq6srHA4HeN9n4EbjYjV/iY5Lnal8fq2JhwEqxb86fg6A1Z/nQJW+ThXwUz50rk+AyDIhiDP16djNXfAZTJjOb32OAk+1BbAfByzcutwHGXNA2zRoVqvT9RHVGjq937E/VvphodXBT+e5dvU1lrKnlP6mck49rvO1k0TYV9f5+V59t3b+nLJOTl2Mf2pNaYSOdd4nkZMVe+8zDfHewwrAbcwFVrIO+r7nvBUpZdBRkzJvNptn90U9suZrWd/XwLLmBqnpuc6F8gPvfQ6djDEiUcTmYoumbXFzc4Oma9F2K2y3VwKWJ4x+undYNp6aMZbaHMx5jow5P/fke6BERUijymhpDZcStVZDEnjte59ASat6TIEB0MTnAjEBIQXZ/5WJJs2eVmShMg4L72ePSyCMxlXPWJ9RjjkBRjTZJlEl66oVOgmdIXkW/mvIZgWPSBKoEtiln9T7oZH3DAYQ6TXYWJhA8pwRfvQIPsAQ50BgXt3J9diYWPJDqXdIAudJIMSkcgcrlEASXFhlR0III7znNX8c+vx+lCIRKSaERAiJcz60nUMC78nj4YBEJfQwppL/x/50ydHHayLkhyglyAk5/wZQwoxLKDzTlevr60muQ5a1ODGtyhNEhJubG/z617/Gixcv0HXrnNPl4WGP43GPlLi6YNM0GIYRX3/9LYwpnhqUdQegFIhQL3Zes9ZarJoW1jlYZ9Hp+8bxe2u5apKxME7CYlwL24gXs5a1jREpRAxhxHqzhmsapFQMfeqhnD30UqryHb0bv3s2wAEU4qbJSLSpu7BaCYkoW/sBAShSysQAlWWaKgL4X1uICjBlTNNnK+NzTiD/vq2g2am8qPyWCSgxIyhZcpcW2RID+T59PTfPH596zm0n5alOQR1NCArUioMK5FwGzZBBQoQZDWfzhqDqi3fUu8r3Sd0Iyz1OW02clsGH9wU36u6U02qlaPo9MAVsUirH63c1aARoItZTpT1flbLYA7W+KDACJFhr0DQO3juMo62IsoERd9A58FNbtmuBcg4kKECRE5TVfSPKMcc1AFKPcw1+aGKoOaixBAIxQFNyNtTjsqTs6nn193WejPraAHLpN4igaqp8HXWYCBHBNQ026zUzQ8NVVJqmgXWOQ0sUQAAzr9ZxKONc6Z4/s35Xx3zWSsTcwq7rKUITXo8Z2FKQi0sIMzDUtNPEpoX34KQlWbRJSSEqawWKq2R50CIcq4Kt63G/3+Hu/g4xBLRtl6/fNN2pMD0bozkoVdP/2u1+CnaeAg9LfKIe98fmo/4+kiTwTAVQPKHumW9T5vVJJqt+n+egMJ4KLn5eCzECkvdEn5vnDpmoTOhb3qrshZebxWRc52Ot15knIdV9oZ9Px/qct9q7yy2LdHqmbOqz/VQbu+tPk0E2TYMUWcmrAYdhGIAQBYSMGcRUcNc5lxMeK3ACPM7v6rFTUKLOc7QEYs1l13qd1PdTYCyfS1HCDC3UA1TpWARbYr2PU4+CNA2Pmi6jZa+lx55zeW2e+Zy3lVQXqeZo3h+lCiTvCbpU04l0U382lHL+HZUfanCDxdPyvtYP6uuQyhxUwFCAvclPQKE0o5f5MfjeGlZUQkwpH5WSrgMAOR9BBXBIFQklcTXA4VyVfD8RG3zFOxg01Y+sMSCnyRpLqOkUwC5eIznktPIgKzKXvidA8uMRgJAioiTjHkWHi5GT4GpoXgBhGDg/zNXVFVarroSA1XwjFh4qQ/Ks9i6y6E9Z90uQENXEsn+MXPWPc3jVyctTToCuXhe1l2zNpyYyQAIuLi64CiZZNK0TgOQTDMNRZFAAiJJM/phlaQCI0XO+jBg5b43OJxXjIxn2Qg+jB/yI/jhwtSFDaKTsMBmCSQaMwxk0toFxLDNaYwEtkQxCQkS379C2DRLYqwMAGuewWq1hjGX5OUQ4a9F2nSQNf/64vxPAYSQmR+OvkzCE4/GIiCSJ4TqMkLKiOgHgzL0Gll3bICUzBa3J7D8l1emmTTbLj3F9v8ummwsicyZ5enFMiHMtgJ0TSp/fajCifkWhTiZvgCKETxMcnmsp6bPO+/Z40ryFK83Qhh9GkKsBhbqVoa6FnpMz5XeObUvGyBwGZpZJk/EuKfD6Xa0oK/evj1ka27oPp+ts8ch3Yi66TnOvM7OvwYOlfk2tJ+UaNYhwrl/K2MtnZhApcc17zqTPViTnLKyl3DdrHdtsk343BQKWwkLmFvDHAA5jLayzk9/q59JnUw8Q9YKogRVN2qnXUFCCiKuo1IBG7Q1SgxcppWztr71N6uvNn3W1Ystmkj6q5fNwOEyeub5fHRqhbox1BRR9aksmx3FqTpE6REZfACsB2+12AnDUJWjn4xkjuzR3XZdd1EMI6KscIavVCkSEq5vrKpzJyFYiyYWz1DS+28gi1TC8enECuv/UQuu9xKEjwljCmzev0HVcTWDVbTLIcnPzAppJv15jtUKlc6/zNz9WP6vyVu+hpSSCtRBU/66GiPzks+vn3wxb8Hycrv05CFkPD8la0GcRhjA5L/er4nBn+yM2TgDw44jjQt4TZRVzftjaAkyUqgsEzvQ+BdJCCOIJwHuUrfSckM01Jflt0zYZfDzHf78fb15u/JxUSwSTcfoRikdPtpQSfAVUErEncJRqF/v9Xrw6DB4eHnDc7eGHEdYSbm9vsdvt8ObNGxwOB9zc3OC3v/2tCPo8R+pl8VirZbC8ZlGF6qGAGJqgT2muerNp5RYNUdOE0UqjjDXwYWSlUpTNvu9xOPZ4eDgAakk1nDSbqJrPJdEwlX1Tr7X5HqqP1+/O7t2T75RXsqIcicGLzItC4HCxqDk3UgEYpCLcad/LngYAShwCVwAGKuCoHh7Le5NBgNLHczhgVhhPxq0CjUQ5TATWV2ICDMttIAOyESEsg1wRluGbSk7OuaVoKgMzzR4m39fvjeR9UXmnk7xTJWeY8nWdu2ko3GazreTIEopT6IP2wwoAlQDjcul3YyV81VrxWhEAzhDe3t7B+8hV5LpNNobUlVdiZPA5xohQVXR5TvspAxfPaknpR4QjzhU0+jEnBK0BC86tgSwzrdfrLDcBZT5VjtTzDsce6/UWlxfXOBx6rNdc9e/Fi5dgryqPw6GHcxxGoSWYOQl3wugHDD1X2jv2B3gfObE4JNcREnwYcTz0Qrf22D/sWe4aBvixhEgxUCIhJxEM3hkDSxZN59C4lvPOdQ4cBaXAn4EhkysU6jOvuw02mw1ubiyonddTfbw9G+BYrVZYrVdo2haHwwGH/QG79R739/eMNjkHt+Ks0H44YrffwYeAJkSQJR4siYUGRPCaoMWqKOFER0qp6LZ/LpvhfQSgDyc01co0t4liB0DdlORX+aOxlZp4a0mZ/QDdO9vOK9Ef9PLPPXwiEPGYLllBGa1kgTniNFGrHqfXLNaCCM2JklISTxCx4lI1h0lyoZzp59wyWe7z3OdcfvYPA5ykyV9t5yzQ9Xk1sVehsus6KQEX2cJhLFKahrWosDqvVpFSykkj9brz3Ab1Pb33GPyYFXNtNQhYAxn6Wa+jCpNaX+ZjUQMq53Ip1MfW1z47lsSVMe7v7znvRPX7ooIr19bwmiWwJfdJ+xMDUw+iyXhOhMPqOYwpuVP0s45xDXw0TcP9Bwtlq9WqMEIqpdiGsYdrHIyzePHiptA1w8AFEWQPxumzE4CwMH71mMzGkoiyENJ1Hbz3+A9/8zf4m7/5G9ze3kKZNj9PiSs9sYTO5l/BoRoAqavq5ERv0oeLiwt0XZfPm5c21uofeg2dzzmgV9+DiABJiuvUEPEIwKHjpkppfb3aM6cGz1JM8KFY6ZfywnDMMr93s9CQ3BdNuDcb1xSnwE4G+xbmOe+lGJF8mljZCAV08iPnlDnvxTFt/MzAh4Ig5nP2U27WGLSSP0OB1OPxiNevXuEf/v4f8O/+3b/Lpav/8Mffod8dELzHet3h7u4u5+oBgF/+8pf41//6X2MYBrx48QKXl5eLBplzY6aARJ0bSel2BrWrNawhhMaYDHZYy4D38XjEmzdv8B//43/Efr/Hmzev8T//f/5nXFxd4rPPv8B//9//P/BP/9lf4cUnL7HdXiEBGH1EP7B3UhR6SqSVfbil2mujWk7ngI3v3QQDmJpU2BDGhgal48UzgNSQJSeKOj/pM9UfY8xf6D0UMI8AjKsAPAElIhh6Lsk/i1SbVSCiXIZ3sldSQo1x10aPEAJgUk7UbanQI+ZPJAZbTQzJoSVTflxAlxpYYllxCnzogMxp8e5hV6TvCgSpjQpt2+T1t9/v8vPU15mDuGQAZw26RrybiA1GwQ/wo8hGUYpFJK7k27YrdE2DBF7zmQ8IP9TcChzWEtG6qcz0jw2A8CFyDsPQ483bN9jtdpzuYQJwBJhksNlscHV1ibZtsVmvM6AeRa5t27YCvAjbzSVub2/x1Vdf4d/+23+LP/7xj5kOXl9fwUoumpubG2y3W1xeXmK16tB1LENdXl5gtVpjtVphs+H7uY69R1abtQB3vLt03xfQDLC2gbW8xncPewxjL+G6HsfjXiq7jDge9+yxnQDjEna7exz2e1gn4H3i5Kuat63ve1xf3uDFixf42c9+hi+++GIS6vtUezbAwSiSy1VUvPcI0gkigkNCQ11WGtTyEVMEJZKQlgpNTZXCfkqvT9sC8PFTa3PL9JPHzerjfRDGVU9AtUALexDleeItUQ1+PrY+r+77DGA/ufn3EPIIHxVBeVQGla7Pn22qHNZCRj1fCQns3m8igxQstsTpki78FwUsqVn3DJjK15+IEHlfLf2t+/wubYpFnipl8/fft50qT1PlKjNwqy7jFjE1Usc7ZCKKaDPhZAbCwliNgJecKJgojQpcsUwVqzEQxdwaNNRIvGPpZ1kLKd9ThZvzRKweR0X8QxYgtd+niiVba7TKC4/T6TjmZwULhxcX2wxwpOqfbBms/qqHTKquox58MUl4RnUOxZSzXafqutOxqN0ymWEqgw+BqrFKGRzQijYhceJT57S0riTFEiV69AOatsn5WHheWFHWGgV1n5Js7Hm8uZ6nfwv4K2MrSplaazcbtjSkEBGyx4sRz0cGN2rBt37+JU+iGjTT++vYxxgz7wU451UtzNY5JepyxQpezHlRDSpNkthaowhPUUJmCnYNiGi/a+Cxzu+i16/X47mWqjWk5WrNAu0qSsXMO0QUmXM+h7XSMxnzCvjS713jJs+5uDaqfV//Vujv2Ud9pM1OUjY8U2hPAwF+Gk1B5ZquaU6fw+GAV69e5WTDu90OD7d3GPsBq1Wbv9d8QFrOW78/B/ieawqwaDJcBeHmSX21rxpy2Pc97u7uMAxD9oLr+x6HwwGvX7/G4XDA27dv8Xd/93e4uLpEPwx4eHhgdUH2YkicsDqHFBoDMhpjXw/YZPSKDD1rNb8/97eeg6V5KdfSNxAZKKMW5Rgx4+T3VfWPkiS4WrM65sKXc3i63JBBHeEDFW9NOj7C55SD6fv5K6oeLp4fylYyZJKqZ5Wx1tBDI8frcxkisVJLZ6zmzqh5bh2OW4UsE8DhISaT0lNQRBkQ5RGDXosIMXBoaQjs8u/HIdOdpWpeCuqb6jMICAYInqqBmAYVRQFxUuJwUGqRrwOhNSonUN4bMqIfkQx9SPnyh2w8xDwwhjh9w+3bW/THI2LgsrGakzLFhOADuosWm/UGhoi9Za0DhLc5x3zdSyXTEBMiDIZhwG63x+3tHXa7vVSU2sn64zVyf/8gxkCHtu2y7KKGEP2+BtK69QrWcahW07Q5P1XjWlhn4ZxB06zgrGGZuOmQxFPdkEW3WqPr1thsE7y/4EVCBOcIw3DAMPQgqpPvIoMbu90O626Ny8srbLfbSbjOc9qzAQ4nSoQxBv14gA8lZiullONvlLCOw8Au5Fpaax6frhtaCFgmVOWA2Qqpvkuz72dt/ug/Rdaf8qAsM7BzjO0ZF+Ym1VNOE5mmBUW+UqwnilyaEPan+zbjivNrP9bfP3UT3pNmFLzOwVGeuaCbyrQIEEsuv5h1GAYAoYdPAYkipKhLZXFZn4AVxIwc1XdzUKPu3/sxClV4J7u0/DbBXZbLPT4miNW/lXOL5TNVa1IJtrEGNhm4xiKhkdhFymBADAlIFkhADNOwlLlCWd+7HqcS7lEAhpjYbmSdRde1ON8UmOBzrS3kdskSPu9H7qfsyXmOj1pBW0rsWD9rzhOSWJy5uLiQdXPmOLHGJHBMaOvaxTk6BaIIyQd2K17ox9LYayiNKhba6mP11jFFjGPA3cO9xO4Dq/WaXR7bhnNxpICY4qmXgjEw1X0zwEFc2oyIhPeeKrCFzNFkbypYs16vxRJyifvbOwQpV8k5TTiTuIKVqZrLeo3Nx2butVMfN096+/DwkBMaaliS9yPqssdlHBXQ4PcAJkpc/UpGhF2kIswSwVYVfeqQImMMPv3005zFvQY3ihBVcqMAQJrR0AlwIEqOEY0mC9r1LhMgo15r+r0zFi6799b7bWrh1HXSNA4x1d5W4k1TZZafgxzTvCllTOcgx1J7ihIXJa60ct36y2dc7EfWFDD1Q8mpUhK6sofcw8ODeAMBbcseSENKGdSogbymaXLi4TrU77FWz01NhxhojROwToE5pukBq9UKMUY8PDzgq6++wtu3b/H69Wvc399PwI5xHPGwe8DDwwPGELBabzCIcgowOOkj5z7wnvtsQCBTENclIDCLwxWNq76c/J3zmRqqzUtHee38BoBGeebvFewlguxHlkMMgcGKzK+noHCZD4U8VKuphXoBHuSaKkFpGElKSd5XYSwilyioIVITK5Daj5q2GBmPaoMpbQMIJimuW/1ePwc4pAQ1b8iHUqYxOt56vuawmxpYSh4yIpT8H0ywig6VEoKA/MNEbklo225Cb+pXpOmzpxRxSOPk2EQamsJhUqTeKaYAs5yDi2WYmBLPs7wMijds8uNZevdn09KZ99ro5E3mHWM/4M3r1+iPPSeSNcjgRooRIUWsuhU2643wpAaNc/J7ADmLtmmw33GUhPcBCQZ9P6DvBxAZXF/fgIhyDg/2wh1we3uXwddiyChVDAt9K16PTgxIrrVYr7Zo2wbdqs3vGRRZwTmLbtXhl7/4FZrGomlbXGwvcXV1gbbr0LUrrDccsutsg7azMCbBEBBCWTPsnRIxDD17wUZgtVrj+vo6y9AfHOCgCFBIQEwI4lLqGhZcND7bWQcCZ10fQw94ic+LBhT4GlD0UwSSBCBCyhnNlN9MU2vlKVWZlv/s2wJTe19gY9YoKTKdMn4LVMi2hKLU3yIlpJNZyj9V/fve3avuO0ezPjJc9VEWlzI4/Y9vE5+xSaeWRC7DnFKYrQFOUoWF630/UGPa/xxvmjSbSqrWC/D03Mwlcu0jqj6qYFAr+/xZH4GFAGbCBEJwbBlxtkHXlgoLISQYYsUyxojoWfHVxEXZCiHdSQlcl1xAo1q5rAVEZeo5675JIC2ZjIDiMeLLs0FzjTCwGIOKkhEcYpRkDqX6kCiHKQUGIUICKHIJOIlrrIfSNY4BNJMg6mAes5QSQvSIQdxOUynT+diU6drR2PMaYOIcKHFi6cyWzdUKxnAlhAwQqftvEho+A2dyDpMkQiAo5wXRaxhjmFGuVri7fRDAhpWQYRwRU8L2You2a3FxscVvfvMbrLqOFWMiODIIiBCYMINnEPADZIAUptj6jJgRIVcD0zryx+MBGiN9fX2FYegRQ8Bms2ZhdBwwjntYKZfG16kS0Rkj1Zh47koWc3HCJgAwHK8q3/N79ZooPVYvmUxzKtCigBCaOK/Mpz7mHGCA9CYAeQ5z3hgBpAbNSyAePYf9Hre3t+j7nkM8hoGPCSEDRNZUJdWqNgGfsgJSFLNJ8ltrYY2dAA/zkJGr7QVXAGhbtO2KzzcWbdditVrl3wD23lqv1xnYiDHg9vYO+/0OZAlDCDAxIsSQk1rOx+pcU0tuIn49FUmcFn5PJ7yJpgrWT6gp3TXGYHOxhR9KbgtNHPr111/j7//2P8NYg1UnSYTbDo11uRwskLDfH7BarRFCwldffYXvvnsF51gov76+ngBSj7UQA7wfMjDXdSV8MMaI29t7vH79Gnd3d3jz5g2+/fZbLvd6OOBwOGRAhUPFeLI0P8c4jlivt4jgWHwQsbBOBsdh4DALY9CtGjSu42R/Mcx6qAL0cwdZgQLhXTUgUDjf+QnSu0bPZSFZE+NX8FlqV95lSAELVY6eHnMdaz2aAASR8ZGSAPLSocQhTSQjQZTyPqF0+h5EMM2pFxxfeiFJd9K+a6g8IU7c+vh9lnrCwHkoiHk/03OR78wUbEgpYfQehARjSCL/jJA3Dn3RvhljuPRuCCADtp7TtJpLniahjTUtKmO/FMLGEnw2AkWVcQJiEo8UMwjIYUHG4m64hXEO3WqNleTg0ASjTIM4vxErxbPUA3/WjZaIMjdFBCu+asQJ4Ngf8d133+Fw2MOHEc40AgwmBLBnbLtqsNp0SGJIM9ay3OZDTiDqvcfYDxh9gGtaHB52uHvzFuOx53D4FPHmzZvCG51FIsA1Lba2OQl11TbP5TX6UR7HYvABY4g4HHq8CreT3HEattJYxzk2wZKocaVkvGIHxlh0XYPr6wtsLzaIacTFZovr62v8s3/2z/Cb3/wGFxcXaNsVP+M44u7uXvITnTcYzNuzAY7WGqzbFuu2wevDnhkBEi4ut4ymO4dV13KMbEqI/YAGBg3Yytq5BhYG8BE+DOy221gkGITkEQFEClk0J0VlE2rteapKiRDEJe4r5JnUEmcmkgJhvvfSk3tRka3qCpPfJld7RMGs39dK59wSmpFXEV74S1Uw5St5tqlyCcSqhrei7OoORGWvceo8kdJJkswoMp6R9wqwYCFbhGMhyhoLpqVj+dipR8Pz29I5+p1uNrPw20dq71med3nTVfMPQbrJwhq2oqgHR9L/ZLwzgqqMe7JOqvXD72q7y8mamivn9d+lfk/OpwJ3FVpebahi/pCT5X7ESLABZaVq6EcgMTA6DCOMYSQ6xiDWAcL9/T26toV1DcZhzM9FRAiRx8pYK2EoESEmWNfBNWuAGKDw3gMpoWucgEKE4D2iZeabDLElHwyuIvD4qZApkhpbjUSwiiIQqcCYv4sRiSpQI3lo2fmUXKWfxQqgipJklu9KySKR9C0KSALAkkNMbIkMXugcIMKQrIPEx1P2DpquD6V/lgysIRZMwCEtOrf1epiuBV431kpW+UrB1kS4yrTYU4AFJlMp8io4ZqtASrKYUh5H9XBJEaVMa2SPhaaaa1bEmYe8uLzKHgUqPMYU0XQtunWH7XYjteMdCIRxGOFbDzIGjXVV2XEwxJsIGiYDicowlrI1H5RgLOUs46AE70fs9zuOf06ANRZvXn+H454TbH/VNgykReZTbVVFhQVIWWpkBTQhAcpSdvU0lPLcWkuc2NY4uIaVew7LITSOE8alGDKgY6zNVW6y8l+5Gi81qrayki4rAkmT5Xx2qU8Caui+VIFuGAYOXw0sgIXAyhoJkqLgBPM6g7pKQZR51/2mCoOuJQVwjDGwKvAnSZQbQw5ZiEHDnUK26B8Ox0kJT+W1VsDBBA6XILAw6pzBV19/BddYXN9cYRhHbDYbscB7ONcsAJ+aVBpIFWVH2YpQJYOo8OaUFVHOdh8FLCLJUp8TMcpgGMdZ60GAF8V6KjOooBChlEb39Ok+n9KAp9qj5xLl5PJzOUerA7ACyfNMACDAFwiIITL4FSPGfsD11RVGCWE5Hg4SFhYw9EMutZliwu5hjxQSNusV/MgANiIw9iNc49j4RgTrLAhAP/Q5bwaHew2gFGEN04q73S3u7x8AEO7u7qWco8Hbt7fY7/Y4HnvxmGL60B8GgNj6iAiuSuFHOOtwjD38GEDWIoUAHyKGfgSRhbUORNWeNcTJSGNCTCGHtmWATIC3GDyS0FxOjFnJkHmtCa3FzCiVhLdNxUt+DxLwALwoCUykQCBicCOJh5yCHSRlSMs1tEWgCneob6ZGC86ohJPzKZV+T/ueJvcof8v3QhJk39XVbYoQXLwqdO8WGb9sAwU8VPZUz9wCeLBnWZT8TmXsc19MSb7tEGFSAkXianoKhqTZvVMEUWLDiVGDZgFXKD+4mfQ170sCNC3z3CBKlCoZioGWpHQZFlL+Io98TCQV0xo01nECcWjuER1nAiWeyQQw3pPpTHm/9Pm01eNfn8P0RJMPAwDN42Fm61jPyXLQY42IdcgsUz9NCykDGErnFvqdgIAEm5jnhcCJyXf7PZrWYYwjQvIAuGqOMxY+JKy2a6wv1ogmwbUOprHwwWO7ZQX/9u4e69UGKRJCOMIah/1uj7dv3sCPAZeSdLbvhzJHxoISwTpJBG/KzvNqfIAkz6+MGwSm3dY5pr8hYgyxeDsZA0XuU0oIsh+KB1LhjeoZF6JHP4wIKeE4jEjJ47/8lz9gs1rjZz//JYjYy+PY93IPC2ed7Lcnpya3dwA4LFZNg65pcDywVSaliPVmDdtzmcHGOTSOOxGGES4RGhgYEDor5bJChB9GuLbhTZZYnI+IWSCYOLUliedOZfEZtVro9wpUZGpHeQNOlfXpMz0HBJoDIvPf3lWhX0JgFwUGw8/AAgpvUFLqTUpEAGRwob6GRESmVAhspYcyzxJCLcg+YtbE8izURJPIwpDE/oXaol2HUpyVmx8bkXf4/eMCG+/e97NXOvOtmYAcZCjnCmWBQRhSTuKTslADlLWoYTIxf3e6fpbAjUlfKuFzCREt56NyT02zGMvqcy3AJACSd0cFb2sdUmC3SGcaHP0IYwmm5drqVtbX2I/omhUa28DDs6AKANYgBhUCDWII8CEhJHBCJNfAWoMQgJhYqWq7FViYZkEjBemPNRUBT2wtASuhliQ7OE2ThdbeHCVURBJWCqgRY0KIYwE4EHiuEgCKsMYxqBI9e3CwRo8SusCeGiw085iEwAK4NwGaLFWBDAVPuOoDZJJKeFQNxCtqru4H7IKKyaKfA64phXxdYxoYsTqxKytKnytPDfYMIaG9lAFrISclGWRdkSYjN9xp9bCJISA2LitDIST5PuLyYsvl6qzNZcsTgGQI680K3aqDgXgKgOBHLoPmGnE1z0mzlPSVPCAKPBgpAazjR3JOCF5CoQLGccDDwz2GI3uafPvtV3CmARJnHQ9BBEpj0LarvO94DNXqZ8V1GdDSf+pNkK2CxLGubHFp0LYuW6mtNTm/hcZis6s/H3OSaG5Gr0u5Qe2bKjTg8B1rYV0L4wwMscWnsUZEYB4sayxbV60RS7EAs7J/E7FQpcq6MwV4cc7p8sjgg+Z1yTlxwB5v4zBg9J69UWTNhOBxPHI29/1+j/1+n5OUDYPPz8pryGOQHAjjOHLZWcO5N7z3uLu7y2O3Xq8w+BGr7QoXl5c5MXHTthj9aVloHcNs4c17hOWbiVhD1ZoiIZuRQVY22oi3pIwXDGUJCQSxBvLa5gp1Cx4xAkjWQkyWm55o5yzF79NqWQFKv2NE9ELAqIQGpCTJtGPC0Pe4vLzknBaSV8MP7AmkQJS1FojA4XAAJUIYA685cS4IPsAaC7IEQwbOOABcuSV1HUAMfvfHg4SmeBwOB3z77Xf46quv4X3E1199gzdv3uLy8lpCwUZY43K4Vdd1IsSDry/9GIYBFxcXXKVg9JxTQ0pwjmMQ0NKBaCgyLyEDOlk5zftT6FSsXkqvo8rNC0a7/FnvwuNe6/F5upPgGdoZxIr2sa91yglGBQBIIav9lM9L+dYTWULFgwQAQYxt0+PrlXdi1soK6Oz72XnlOafW6KVlXB6XUIvz+dB8T1WUxasulRA69kpUpbZ4sJAYGA1V4xoJoIBamadq9FKSMTEAMt2gnKek1pD0/DiZQ6Ep+Xq1J0di+gEGcfOMGQMiBzIMcETxFPUhcvhnw0Ynm0Ma2IsjCt3Kq0lkCyJdvzrvhd88RkoKTkqL56j8QJOV8UhL9Tgsy8G1CD2Vbx9XCDJIXd9M31X3EpsJV1IaR/RDj91+J2GeBB/ZsweWwQWCx3q7xvpiw8BCw1WYRs+Vm/q+x8P9Dp+9/AzeR6ZHZHA4HHB/dw8kYNVx3oz73Q6j94CGxqsM52wGh0MIGMVIQcTGEij4EaPkAzIwziGMHjEFLiAiFcoIFmjAnmkpSZnaRgwuKcvSxrIn0jB6JO+RkDCMETgMIAr4/e+/RuMs+j7AmgbWtvDjXow0jiuZ5dCu503/swGOrlHvDKA/HPHwcIe7h1usV1vsdjtoJZWL9RbrtkPoR4RhAHyEbVo0ZNmqS2zhiyHCh4Bj9LCNDOhsrUwM6fJZycDzktnU6OtPqBHyw4v+e7LVUpoBQWfaxLpUXSdVDC4z0/jYqvm44MKP774fvjFGzsosA3r1b8hMKWWAqk6JODkyX28mun7UtnSH2jKoPVutOhhj8ebNGwwDW3HahhXXrlvj+voFjFnBjyP8GGBgxI1/AJGDtQ7Oteg6wuGwwzh6JK/JLh3ahl3LfYgYRg9I4q8UDbpuBWdbxJjQtBbj4AEC1usVjJToGsZeyvqFso+ECL/49NNs+Q2hhCsQIAHGgIKtujsTQgY1QhyhpbdimgIcHCKSEKPl4zO2bqFIVwxAFIGxazqEwPHg3scMfKi3AYMLrHAXol9cbGP0iLGAFRPPCkdZiQLmDLlkxtfQkKZpkAU7VMKUuiYbg5QIMTCIop4itsqZoPQ8pQRTA7MxsSCYIFZJoUfV8SklIOjzFqE1xQhLBOdaGMshLG3XcfZ88SByRLkfpNfzbCHXXRgF4KBMbc/RnVIm9+bmBj/72ZdYr1foj8ecWNQathKXKgximR0D5jl86nGv33s/4u3bY372c/lXFCTR4zQPB1BKzZ1rNcCg+UI0l4HmziDLCv1qs5F8IpJ8zBlYI3k4HIeHGWPhGoPVaiPgYESKQr0oIcDkPDmBHMiwIN+5TsAzAmBgwKADEQMNVgSjhIC06pAS0DRWQE0HZ8WrMCXE6DlfjsStN00jITm2yqFQQqISEiu/Ijhp2V9rLbquw6tXr9APR+wPe/z1X/81Ru/x9vYWX3z+WR7/ej6qmT077vqrCtZErDrmSnGzsxPOyDuKxM34tmKdP1bOObE0UwlRgHiljuOI+4d7fPfdd1yljwirboWXNy/w9u0tDoeDJBguoF4u4du0YilM8D7iiy9uiqVSAINxHPHVV1/lZKC73Q7eD3j16jv87d/+pxxaFiNwdXWD/jhIKFoP7zns8eLiCurd5pxjayqi9GeU37jKhSY/JVgQAshYdOt1VR5V8nMZI4AiZR6iudK0naNMNVix9Nvk67Rw7OJ7Vei1el6avBhyS6VfqmQbnWcFACQppa7JpDKtmUgwH7oJ3PMOx88l7XqgTgctS2pkQBpWiJTpMR9rTq6rn8tfvu5UQq/lQ/Fw0t/z+7rSYZq9r55bvToVKMtgiMov4umu1rZMcMSPY8mjOZVLV5rE+zo/P6NNJLE/YTsvF0x32kxqF4+JGBP2ux2++eYrHMcjQmJP2hCLFywoYb1d4+r6EtvLC6ZfxJ40KZUKa0yj2OgzhB5hGGEAvHz5EhfbC8BwdbXd8SBhJAEhJRgLljkBQLzyGy1RzJ3FceBcRP3QIxHBOoM2BbTUAGQBkzAOhe6u2nXmqRoKqvz0eOxZthJgxdoG66ZD01h4KU9rHaHtVthsNnjx8lMY6yQygKCRAk3Tom2aLMM9pz0b4NgfDwgxwDpGZ3zwOByPCAF49eo7QcLYtabpWuwPe3bD2axA4l6TLBANQOIqDUTOzaE0POoy0Rg8LMJ9SR4wL6VUvs/rKqp7q2zu2WW+j0ViqZ27Xu0iNhdQn3vdYiUvYIV88ei9z1wwk7X6ux9v+1MTtA/XqPo3twV6qK7GKTMiERaeQL8/WkvV9qEpqFHvUf32sNvnnBer1QrWOMQAvH71GoYeGAgIUjo6RWy3a0Q/YgwR2+2FCKkEQ4zcNo1B03a4vLwAEWEYRjhnMQYPMgMOhx2QIpKLsK4BSXhMAQMS4siQEvcrwpGDabW+OIkHQkD0sST1CgWGMiDxumDJV+OtrS3WEnaBbrMSy1YMZRoafsLPHLzuwgiChcYzazJTpMTjlqRaSYQcw5OQY4gjgyrGsBKY83SkhBBGCW1ht2KIBwiIMHi1bBdNSIUyVZazhU7OKV5FUj0lgywhW2nY+M8MuRa/8tpPxdKo79u2YWE+JsScqAmgRBUoIe6Tht26x7EkpYrgvCIAYJxhIB6EYfDYzDZMkvUags8AR7bigAETmueHqCzQhjjGdN2tcHV5ieHFC1hjcDwe4Uf2ULJUyhIr2MDCjYqySR4/nbx0HmpQY/6+ePTVcdu8zo+9hGghZeEj59KIpRKQAlb8P4ebDL5HPx6r/vCckVHBxE48eEqICWT9GRhLULf0U62pVBAgiQPSEBMr+Ux4DScBXhp0XSteKmx577oVVl0H1zg0TkEZx30yRsC2Eq9+ubmU3CNaUUbzdFT5OsSqFaPGvBs4y8DNJy9f4HDYwxjC9fW15N6wuLm5gTMafqdKQP0qeyqHZk2009qzrsgHSWjCuzSarVVFy/ny9Uz8QMyDitr26GFUEvVqWKETYbZtOCntixcv2IooHh3aFIwjolySWNeMCtfec/4LACxgi6fO8XDA119/jW+++QYPD5z801qC9yPatkU/9BwG5thDo5cwq6YxWK9XSBE4Hg8AkHPnZFoUS3Uj3X/TikfczzqWXGXnp4aM6XF5fzKbc+Ggljfrr/Vaz2kkHtSoaI++0nStn5yqVpt5H4hpOyGKTp2mvz/S5hDEhzr2tJNY1lUXgENaOKy+iHrInTtn6bc0+cw0Ne/zzLbL+FN1FmXwBJPfOERQKMFyZ2Uuqmtl2abuK9Ooafa+aRjU0vp6Fz2l5oWn539YneDcvE0XwFTnOt+PJcBJfiGuZPKw2+Gbb76p6Jbk1xB5eCUhthcXF9hsNvl86xx84JBlLUetlUqPhyMOhyPLPBv2/Igp5gTgnGsl5NxXMUZY5wCS8KIY2XAkrkAGhMY1sM4iAlitV7j55AX+4me/EI9ph+PDPleSGw5H3N7e4uFhh/v7h1wBzhjDHm4CzCSCVIyKOB4HcMUyntvtdotPPvkEn332mfRZQMPMZ23WX5+rPz8b4OiHgdNOOgfXNPAxoh96EFns9nsAwHqzQSMCySjozzgyMhVEWUhggIPlm2JVYwS4ELp5nWqaqOSZyufjT1pSAjAFN77vxqvbc9w43zWuVePtJntZGVsFlBTXqjT5jj8wCZoDKzNRv1ZTPzjg849tqakb+nxNVHOfYqa4ef74zNkawRQA0S8+cpusExFO5mtnHH22ZjeOM+I/3N/jH/7+HzAMA66vv0XbrMFJtpIkZjyiH3p88fmX6I89iDg02/tB4v9aLlNtLYi4egm73llO8JaAFJKUeUwARQQfsttczEqnKodsaW+cY88OG8RTgoUACwMY9bcRo5SUio2JctwzkskKG2mSz6TKG1AHOpPl+PyUIqKplSERksEhKikn6pKa40h8HVJ6ZzD1GvG5Qo+GCEVR4oOX0IsK4CAi2GEo7HtmeZ4KF6rsaoUPfvlQ3KhzglBI4lx1nS+LRl6U14whpesEZxvxaIr5GBWsLDTPAv91TYuu69BLbCYRx5KP3sMHDxhhpOBk1xOdMz8Px/pHGXOYEsuc9xhmsq5UbFG3+LZtsd1sMFyxJbdtmgy6aFiOjksBIorFtgY1avBi/tv8uHof1vNmLO8ld7S5H+rBMQU4+FqcwLZUHdGqE7xnSgJZiZxjy09O1jjjUdA8IUzfvNf1UAt5QsUW2CFXqyjAA8CAjbUOXddKWI5DShHr9Qbr9TqXyrPWoRWgksGvouRaY7BdX4iLq1baYLCkaaTqEpWZjiniOB5z8jWt/sJWqCO6ts3JRbuuA8fKl/1TrKJYALEkhqEilZoksfwjx8n5CjA9t6WaIeQxXzhG7//sK79bm4MbS/me6n2Wc6KAPXPYK4jna7PZcDLb0U/2wryaDYDsjaTCdQgxl6CNKaJpGJgb/Yi7uzt8++23uLu7w263Q9e16LoG6/Ua9w93TJXF6weJ+7jZbOBcg+Ajvv32WwEomHbEGHPYsPcMgumaVhqZwUgyWK1WWdHIAPnCeNUtA2BKK3QuF9j+nCc/9fl8K2u0BljO3DY3zRlSfVFje5mW5p8/guxyTod/9vkzefs5x577/F73z51XHljRGu5ZNYbz5P/zECSWH6gG0k4GKJ3QbZogG0KjMq1S+iaXmRx3fo2d+/6xUOn8PqXJunruvDw6h9X3hHTqLfchlqZc03uPw36Pt2/fikzB3qVBvL4SgNVqlV9d12X9zDnHudOE/tWV1A6HA46HI4ZhRNM0HMYXBUCR0NAU2KszgemVKZItywGSL8xai2614gopXQvbOGy2W3z62af45//0r3Cx3WLVdbh/e4vgOVzw8MCgzatXr3E8/t1E1qhDZLP8m4CUYpXbjenrzc0Nbm5uJEeMVJSSc83C+niqPRvgGLU8zWaNpuswjCMOxx4X26uMJg3DgGbVSWwoJNkXD3KAxmknuI7jcyxB4hdjCTWrWt5ONVpN9W8LTffvZLN9HFaeLaDf6/yF71IRBIugg8zQMvJ/5jpJCF+aHV8rNEvIaGaaH2/I/qtuU2GYULnmIIMcOb0+C96qBNaL+seERS2t4aZxaJsmuwbf3t7if/vf/nf8j/+v/xF//MMfQWTx4ubTXIeblTC2Kv/Lf/kvpVyoR9uucHGxxcXlBb748me4vr7C559/jn/+z/8F1us1hnHEw36H/X6PYRgRPOeq8GPAOHrs93uYxGESds2KkHNACBbDMKA/jhiHgMvLS1xcXKBpGtze3sKKGz0rTfxMISR4P8B7cfULY2b1MhIyLxI/H1Mupa0KDsdb6/GUrY6aaJGIAEez6yn/pfy3/F48VdjdegBRKflpjYNtSxiDlUR7RIT2cJBSbyczmud1Orcxf89WA7/sYQAWrVQprq9lFLwAwPgO39wfeoxBcpiw8wEIgDNcvQOpKMfGADEA1jRo2hZNx27qh+NBAPVBkaWKoWoeJ3B+CNIcN6ygWmhVkYQxlP4S6KQ4kTEG5BzW6zWuLi9FKWtkDXK2b9Vz65K3RJRzF+WRnil7871Unz8HN8vaATjhKbuUOmcwqieJADF1KVQFNB4eHvIxzjmsVqus2Oe8F/LSULC6n3XeFe3nXKCpn71+jvnaqoXQcRzR9z3GccTxeMTdXZiAMHVFHe1fKdNqJIyt5Pc47PaVINlwaI21aFwLTUPD8eYeMAQnpYZT4jG9urpC2zKo9uWXX+a8C8MwoHEGptpTMu2VAqCAVD2vOobIPJyH4lyFjFNJJ8/N7Khns+w/BQMRZaqed2MMUjWvTgG5KhFC0zRATPCJk8fWoCGACe0hokkZYgUWNGyMc9pQ3qcK6mkeje12zWD72IvjWsreFylF/It/8c+xXm9wOBzw5n99k+9/7A8MvlKhIwAyWIcai5B+Xl1dAZjvceQDT0OeyvmLciOeP//nrrFwJCuUEyKY3nH5PN0zZmv0rHW5pAQ/dmWamUY/dPsQQMbidSWe5/k9n/tL1iiAIEqTeZD3pNCa0hnx0tScPqRyK58SxeJe32PSR/36AwzLEn8s3m1Ppx547txkyF5E8hPch5Ym4v0e8HA44PbuDq9evWKe5CysJfReKr1Zi5cvX2K93mTZWL0kjDHod3toWN/oufIUgXB3+4C7u3s8PNxjtdlgt99h8D4nfiGZxHbVsfNBP4KizUa4cRwRfYQ1FpeXl/iLX/0Kn372GX7+85/j8599ju12i83FFn/5F7/GquNy3W+/fZUBGksGr169wu9//3v8T//T/xtff/017u85OTOZqoqbY3mjW63g3KWE5owYxx7X19f48ssv8dlnn6Hf7+HHIRsulMdrQvMP7sFxcX0FWIPD0KMfB9zvHrDZbvHbmxvAkCRRIoTICfvaVSfWPBYaOtuh9wMLxikhhQAYdv3WEBVKRUmodLzcamFcvUHqfxWpLMr/DNN8bxT7fDsnnC7dY+KSOBP+z99A/knTPZbBler8cwyxvnf+rhKQinX2R6Q5/xm24tJtMPdCVgKrs8JhFpViABT0PXK4QPHiyf/8MC3pepyufZLf/MhKCCcP5FAVA8J6tc4hKF3HCRe5/NOdJFVc4e3bOzw8PLBbuHX45JMX2Gw3+Pa7N3gQy1rbrfDZZ58KMGLQD0esNxtcXFziy599ga7tJI9Hg/s3t7i/u8PXX3+Dt2/fIKWE1WqFTz75hK25xmC336E/HjEMA1zTYNW1WLUtthdbcZHnuEHNNWGNg7HElSwa+V4s2MYSV+4gQnIOmQalxMoQAA5T0TCTKMnoNZSEw1gI4HAbqHIv5UNF1oziTcKviFW7xrrbiCDC9+TqI4AmplOCSiBs1hcodLZYBKehJ1XJN1GkK3xGnqtUmEmJxY/eewQtt1oJ9hZGMp8TnAJ4MWEfDYARSB4xeBhiF0lLtgj84FCJECLu73cY/Mh5Ihq2uoIA59h7kEMgE0IKaJu2WHWpdrHWfBuSUFQfKv/MAgElLo2YkvYCHDrlDDabC7AXokPruqyYa/I/Hj95fgLGUKw0i9uq/iVNy7U9ymcIWBn29lltVhi9JPO17gTg0NeLly+gXgYKIETlA3EKWrWuwXazgVqQVVHNL1V65P3QD1Idaqqk1dZnXe8hSuUS3kRwrUO3avM41UlGuVIKJ58t1xPPlFhi1jURniGDy80WWsEnJQWGSEr2ylSHiBBt4cUxYhwG3N3dYTwesVqvcXFxAffzn8MZA0oRh90DzHaNxikiLTlcqjGp547zu+ixtcAuiQgzIKLVs5DXnIIhOtf1vJ8ofHJNoOTLyWvnh+IRJxoCoE7zGTxUkMZI9QBJUN91HR7u7vHdt9/hd7/7HQ77vRI8yadSxorBjij5lDTvDOdt4QS7nJtFPTu6rsvgxm63E/CD0HV83WEY8ObNG3z++efo+xH73QEPD/ewzuDTz17iv/1v/2/wPuDt27f4xS9/juPxkPNrlJAq9S7j5LeHQ8QwSr4nMjnxtgIcmhS4DkM+B/7VHhQnIKH8e9Zo9ozvludSwd5amX1MZiWU5NSAlkAvqz7DP/mMnCnvGUpLejco5+ReT5+x0B7p10lvBKhJ+WPJwDG/dv3dMi5AynZLN2p2XH9WpJRyBreCYeRrkaJJmIbNqHSZUHoh/E/DCk0CqFTFISp1CQqH1tMf17vOtTlwqX+nBlg9Wg0uc69AlZ/Lc+lnvk6aHHs6tYuaYzVZc6W0vMnlidUwoleU26aU8PDwgN1uJ84AnB+Lkw6zbKC5vdqWPS/VgwxgXuhDYPnIGKSI7O329vYtdrsdez9bi8PhiDF4NF2XeSHfi+lP41pJaM952ogMLi+3uNhe4De/+Q3+6p/+U/zs5z/Hb37zGw6fAYeV7HcHHPdHxBhx++oNWjEIcDn2FS4vr/EXf/ErHA57HI8HpBRySItzXFDAiNy2WrXo+wOOPZeYvbjY4sWLazSNwyEWQ4aVhKghRjiN+vjQAIdtnGRztYA18CFg9B5N23BoiqDh/TBktIbDU0KeHJMMKKh1T7w2yMAkBjdIBSeI8IJaHFAmQHldJa0kUHe02iSZGSyQrQ8BdrwreluDG4+fW6HkCh7ONr9aJxevUimftQBUE9S5ADY7PbcTV8N/bO/d1JJOmX9MB5aXd2F1EyuozlitNSoBX+KeH6XlDZWZRbF2y08pFUWp+t5ai9Vqld18rbWcaNh7cNlHtqT2vVrXAhxxIsG26UAwglA/YHc44vMvPmPCKeENFxcXuLq6RoyRE406zjHwcHuPh7t7fPXV13j16hVS4t8P+4Mwj4jbuzscDgcMQw9nudx11zXYbi/QNjajyMxwDKxtOMlh08C2ThQmK0kW2Z3eGk2oaEWwSGI15sniXAO8BkqSUUxyEHTk+Pe8XooCroF9+puRhI+1l4eW5EoxIlLghI8iGdUVYpQDqwCRFdFYksgxzUkZGM1W1iQAh1TOCCkB1iAkidKtmLupAA7LBBwpAW0TkILhBE2Rra2GDNwM4DDWyNo4YhwDhsGDzBExcXbxruvgGslDAk7k2zQNlxczJgt+sRJ0ZKSAZIo4dLKXiqBJkLAGYgCBwTrPnopgd9BcTSZp/DokvNNUafmqXfUMcFw/LwMdiflySiADNIEFpzpPwQnAXf2tK+DMXyklWGPhjJucd86dOKWEvukLzznjvaFlUGNi4Y5s8fqogR1NQElEJTHoTPitXXVTSnmuDRmkDSvDXDa2XFf3M5BOnrdtOaH60Pfoug5d2+aXtWql53HXV6GHYDBlYR6LgD2dO9Vuuf94h6bCO+VLFjV0noPjh2HiWdGeK8EzsAVAATiQsswIAMfjEceeq6ZEyb+R4tQiwGtI122o1pt68Ui1JK32IfTTey7TqJV2UkrZA5mEjv7617/G/d0D/vjHr/HmzRtsNlvc3Nzgs89e4vb2Hvv9Hp9++hKvXr3K+W6IFDzje+tcD8Mg6xbQdUJEObaeQ1tKvq0lcKN+5glIyF+qankyx+eAjefLuul0Xc3W6GOX4iGYHbAk9z4myy506R3wih9GLlIQQ71QlrxRFr6rH2XpsWrpj/lSUciVT03K207kQlSf5wlNqXphcW8mYdyUEZbpq+hps0euH6h+1tm6O7fO58fMab2u+XLubKRO1kbNq044L5ZBjjPtCTn70fmU83a7HYdUx8ojNkV4H7hiFpGEYDrUnpATL8E8LuplabB72KHve4TIISOhSqBvDEBJQuU8l6tu2y4nJI8CHm+3F7i5ucHnn3+OTz/7DC9fvsT1zQ0OxwOGcUQcB4wD5xKKkcvDa/oJDUs1xuDq6lLCRrn/bdOgkTDSUp6dB6VUZIpYrTrJTVSeUT1Est6cq/h8YIBjiIGzqUo8DlmDkGJJ7qburY2TuKGCVvV9D7OWJGLJIhnkhCrGNQJwoCzclCZJcCbZxev3qfqclujeDG3DeaL/Pk0X2WPWtQnAsMSwloTG6uFrD5VaidSnmzKbogzU381DVPK98+afCp/zzNbviOP8Y3ukqVBdEkTVtTxl7ioQLPPMyUX4TyW//iCtFtL08xLSzkSVrWZIJrvKX11dSdI3g/7ILvXDMODm5gWXILYOwUesug02mwvcvHiB3/72t3jx4gXatsVqtcK3332Lb777Dl3LOTzGEHA4HHA49Hj9+i1+97vfZwUqpYR1t4EzFsF7bDYX4lI/4h/+/r/k2HoAuQTVm1evxCODnzmMI7wfc3UFnRctswVDIEdoLCvSzapBK54ErnVobANrLGCBi/UF36ex2K62aLsW7arFdr1F13VoO35vBTy5urRcStcYDpuxurc5pMVIuTZjgeBFgTM1+CElF43ktsjSUcqWQ61XbqzhahIQpUM9vAiSm8HzUiMF4goIEhJxDo0YEZCwXq1AxsAz+sFrNEA8A/gvggDaEdist7DUYDQjvPU8lsahcW1eUxYEcpZBqMMOx2HE/f09x572A372s59htVrj8vICox+4Eo3hpKO2kXwNmb4W7w0CIcUA7jlxKdPMiwqdNTmXStkPKnRwmAcnStWQDVXWUAlmrWsAIgFYTul/pvmpKEune3AmJKqgIBZtrsAQc7/qChLnBMymbaDeFiXcowhUfvQY+/HkvDqMZQl8qYWz+rdcblnGhaoNF2PMSqECGnWISq7uUt1TQY55v4wxaF0LRM7HUueKmY+vjplefxgG7HY7XF5eZlfhy8vLfP72Yp0Tu9blo4lIEhMvCdM1Ty+HJDlv8uVEVH6cyNc8XMeR6RRO5uzZiuR7NyqY+xOyVl5jItB67xEltDClhMvLS5jra+wfHrC7f8hWTgW7tNxspslViFXTNGjbFsMwICECFNH3DXa7HW5vb/H27dvsaeGcxfG4x8XFBT777HP8m3/zb/DHP/4R/9//4//E73//e7x8+Sl+/vOfYb1Z4euvv8bxuMcvf/kL3N/foa40pe85vw2/Px456a9KcCykc3WDBPbgaNqmjM0jAIcek/faZF6nMsIS+Pi+LaG6VyUDLCuNp2fXqnZpIuMSK991DpIP1ZSOPv/488+yJLs/1s6F6D2/EUpS8OrPieaMCoDQo+ZJipWPnXptlIvq+tSEt2LQAPOYlPN3sFKKDHAQ8rpWa4vQoXNj9Jy1uAhuzNb8Y21pzJ+ch0pEWvwxoaKvZ5CcSZv+FmPE61ev8PDwkHkP87UR4zhI2XuD7XaLtm0zLUNC5uXWmnq6wJ44hNevX+M49IgABs8GA+s4JAQEeOGhx/6IzfYCl1L2XCu3rNdrvHz5El98/jm++OILbLdbgAhv7265jyFg9CO8cZm2Xl1e6shkXf94PE68Rq21WK1X2dBSGzXGccDojxhH5vfr9RqXl5cCbBfApA5RyWDuM9fBswGOu/t7EAFu1eFXf/lrWDLYrNYYvcd3r18h+IDLiwu8/PRTvPjkE3z68lMAXLf+cDygazhZirUGyRlQ8oiJQNbwZolUuXcqtlOrgAWsiFS2bExRyGMS0Z+yMP8E4PZB2vdhHEvXWgRBZgLDOWJ7bgNnkAM1SFJi9iYE5B/bR2tEWMh5cO7YUrWi/q4Sj3/wNgfUdEfGGeOxQowMCA+7PV69eoXf/e53+OoPf8Dr12/gbAOiBtY1uLy44pwZvocPATAWn3/+Ga6vbzCOHt999xqHQ492tcKbt3d42B3hfcR+f8zls6xtMjMIkfNSEAhd2yHGBJ8imnaFDiS5gnpgY7FaeVxeBC5X60cMQ4/D/pCfhZ+PM723rsWqWeXYfmMNxuAx+JFd7ceAMDDYki2yFDnEAUBCRGM59xAZwBqXhQtKnCgTBDhyXIXLGDSug3UKcDQMcEgyUS7TaTnbf2NwcXGJzXoD13J+AecaNK2FE4DFNZZLqRoDa1nANtaCDNc9t85ymVXnpD47J2mElO9sXSNklcWkSOxWnMOkpEUCHo4cQgIi9togAjXqis/CgYnEB8eEQ+hhTIQxCcYQnOvQuBadazO4R4lgGoNutcH2+gbkGiQQ+mGEDwlN22JzscV6s0bcByACXdewYGaFF0QVzjgEiBNcy56S+1hjc/w9ir5YeEkGP8AlbSUm1BkDWIvkHKKAGwoSpcS8bExjzj2fEqoyuCgurUKk2aozVnut8LSpJsN/jDFwxsC4AjpotRMFXgpoShzGkmVcuTbVPEQ+J6BtG3RNI6EeFZCZjydR6BhoMZJkVo/JXc18RseEQXYfgnhwsAdSt24zOeEqFSVERb2FqEoMyzhaCQdSpdmAsH84SMZ4gosmg7RZGK8HUgA3AtA2LewlxyM3monehwI+Jfb+0jGJKeSqP6f8uJJIy05Bsb2/e/I0quartujxOM9uNWtP/PxB2vx5NBeC9lVDjwBMPDWi92iaBj//+S/wr/7Vv8J6tcLf/e1/xt/+p/+Er7/+GlpBACiePkyTCc7xmlAaba1FIx52xXO2hLFw9R+D9XqNlAKurq7wi1/8Ai9evMDx2OOTTz6BtYSrq0u8fPkJvvvuO9zevcXhuMeqW3OJw6GHcwbOsWdPjB5d1+YxuLu/RVB368ZlGnN5eYn73Q5qZVVmyjrUI+shnY7tx2tMAIqj6XMAjepsAqrgP6mcyGuBA7YkZOsnKHfOPbHfD8R45Pr1+4SyRuRz9XHCp6A0vpYbM6WZjXNNApPqWnzxzAWEls7hp5T/FcjUnPqIfIj249NNlMmkmTA/Z8pTQTkhIATC119/jbdv30LLW6cUEWLgJNhti1W3wna7xXq9Qdd10JBKVfAb12Q+SMnA+4DD4YhvX79CP3A1vWEY4Vouj174AsEYJzKcyUa6ljp0ILx4+Qmubm6w3l6gHz3+8IevQF99jZASPvnkE5AhDOOI1hi0krPIghDFexKBabH3PidI1bK2b9++zUYI6xyarkW3ahFTwDgM6IcDrCNc31zixSc38GEUOg6kVDxb3mctPBvgiEiwZOAah6ubGzgyWLUdrOOSfeMwoGtbGEPYbjb44osvEBDZVVyBQKIsoJMIl6ykVK7Q81cSwqgMIK8jYZhQxJHyJs1S4BMIx49l0zzZj5Rm6OFpFZXZCZiTmNN7FOE7k6ssYf9j+ygtC6XIazQLM6Ls1oxLvTeUwRRiVRTwH6alR5eF9kjXWAisYFpjs2LF5aK4xCNgMI4R5AOijfA+sQdCYuJ7c/0CX375JQMeosRGUcKapmWLv7WcFColiS/kZIiHwyF7WmzWG1iyYpVtkcTSGQJXfWiaDqYj9Ps9E9p+gCELjiEWd3dipcUqiixKXxjZKkckYppsI/Zq4HGIiDlEISEhei5ZyLmHLB+RIlKQMA9EGFhWyAksAloOdbFkJ94ZyvQ414gtIRrO5hAg62wO9zCWjzWGQIaw3ay5nKbhsqcmJ18UsMMYWPFQMXKMgh3WGLYQWAtn2GvPilIBazGkkf0hSKoaGAtnHZzlxLOGLAh8b6XxMSQBp8Q6kvhvpluJQ5jYG8hhvd2iW63hGmbk1jVcsceYPBfOOfjoRXGVoBUZZ92HWsUrCuhgwNVfVBHn9c1rQIG8mu5yJR5OhGhmQm72ngCDgCZxOeC5+/6S98PcKwGYCtFLxwMc7lQreNmzIFLehyq0PqcRFNQyICphILX3Ri18qDV7qc2fU9PZgYpHlLq/6vPWbrp1iMo8kWkdoqIhGwRgvS73pdmYzd+zgdJMKswouKFKNZNpqYqBJOtNBa+IlIwgVjXQgTPjXa2xzNvnvz02Ue/CAdLi24/R5mJX7VqN2fe6zlme4d9d43B5eYHPP/8cm/Uar797lYXlebgVoN7DVdJd6QQZgnNlD8QY5L5aVrkkqgUIbdfi5uYGXiqAXV5e4ubmBp98coObm2tx6Q4AIobhiJQCrCO2UErJRSRIrpASppJiQAwBtuX7EHEyVNrtEHW9Uhmzc+PFxr93n7wl+fJ5CjnLG88FxJa9Fqg+oLoqrxL6yGvxQ7Sl51oyRurvcy+l97zr6ZgnvV56EuSY/KYHlBV2cjeFKsoRmfllcKVoaEXeSyg6mfbtad3jfHv02O+hr50DDd9pfuYYxjtAxSkBIQbcPzzgeDyCiHIYCYBcFaztOKE1J8R3WU8GkHlrDqcUr8ZxGLDf71leIM5r58RjgivLMZBorGW+hIRBEpGzbMzVqtqug7EW/TDgeDgg+IBevJdJAJnGGM5Rt1ph1TTs3TmOSD7k/mppbvWkiyjJmmEINrI35bE/YBw5f1JruSz4drvhvhoCkkGa8+yJLvR0ezbAUccEXd9co7MNurbFertBApfpG4YBMURcbC/w27/8J/ju9jVWmw0L0CpUGSAZdoM2kiQlUZIXb5aYxLN5AmhMHa90Y6nOp5stkwWWzLLeWA/S0uA85QXxVHtXsOTx45++FiP/5665jOywTr1A3FIRkEWGXzpscp8fCzj0U2qZ/MsmzdZhBe9mR+e1OMEX0mSTl3l6dyvgvC0JVNpvRh+mzwGcroOUOMmgH3220rUNC45ffPEFGtdgGEZ8991byYofAXKsmhmHy4sr/OVf/ha//e1v8ebNG9w+3ItrMrBeb+Fci8vLK4zB58oRANOfcRzw5s3bHFu4WV/gYrvFerXGeiXWYh8xDCMr502LVdfC9yOGwePhfoe27RAD51RIgeuG2xwfzmEA4zDgOA5cMrtrkWCnTF5j9CkxMCGmcM8lOqQ8pQVY5QaseMFQggGHpYCQGZYCkdGnnMAyoYANxlrc3t5x8kWirGhHUR6SxEtOzuUESAKeGKbH1sAZy9UllLEa9shpXMPhMtbAWYtu3aFt2swDuoarF5i2web6Eu2Kwe/VaoW2abFerbFabdA2LdqmQ+e4XCIiYZDxHweP6BMCBXgYGJLkqAlABEw0gDFwRFitN1it11hJZQRnGxjrGCyRUJimaeB7zzlIwACJuvNaw+E4hgwsMbiSQDAKqijyAgWbqhYZprDGAo1UIjEmlxDVdaDrf+7BMZfqz/GjOk5X/9ZAgn4fY+T42xAmVUScc1kYUiVSwQ9VGOvrIk3zqSiPIf2vslZmTyZTSmEu8YVzYIKuw4gE65x4NjERDHEabqLH12E3kxATOafOowF5nsury5xgjYSQzsew8H6D1rZ53NiNdizPm6tiJPR9j3blYHH67DUAtihPLOgZNRiiy2+xLcjUBfiecv4ZdvNO7Rwveex7BSl0rZxb15N1ktjqxy7ZDiADA8LF9gLpZcR6xRZNrYyie6Iuu8oAVFkbGewjLa3IVbm8HyuQo/Svzr3yycsXuLu7Qwge1zfX+OUvf4mf//zn+PSzlzjsj3Ifg9vbtwBFrNctA+XGIHjOC9RJlQGA904IAd6PaCCsQPbf1PqfVDA4XTNp+r5eZ3xmXY1nea6+v7y2HJoqD1CWJIE9Mya6bpWjopxUZPU0+XPSTuTcR/r4nG/fScKnmefzYzspW6SebmXuFvTm/J2ZyHj1/lIZXftT5v80UWcZ9vMKeZp0PVVTV/ErA8nNkW+WgREkgzofyDIAf2YsHqETT51bnYHTkZw+6xJNOgGqztyqnneavGNFtdDc2WZFmYsYE+7v7nA47AHiNA0k+71pRJ9erbBer3OFQb2NAsHKb7UC1DiOOPZH7PY7BM/epOM4YiXjN44e5Fg+dY0DjEFMCbv9DgDQdS02mw3nm2tbEBGH/e4PGIYBh/6I129eA2J46KzDRoCIy/Umh3n7fqi8NjgPCBcOWMMHj0F4KXtlcL9vb29hDMQDzuHigkNnAM6RhYRJonueK/NO+/edqqgcj0f0xyMOhwP2cY/Nao2/+OWvOZ4wlnq82+0Gv/7Nb2C/atCPHKLSuhbriw1s5/Dd3RuQWAz7cQACJ6BzTYPoR4TEGVttTpDG1lDLPtos+FcMMtSZ36VKhTMEJ1ULkJAF/SULUJoM4OPDN2dKdeKy+THztiQALrm4KaFSoSpCyirOrlPHLdYuc2eFkOq9MXx2LRTWFhLth1rNnJbesxahH0+urRZRto6jSsT2jy03GXOpfbnIC3NljVTWVSGutVCh659Of/sebYmxVHwvZ4qm6jitvABVyuS329tbWGqAlGAAvH71Ct988y2IDLqmQbCA9xGu6dh6nxLevLnFr371a/wP/8P/E7YFxpFZ6Koj7I8RPqSs0OkeadoWr1+/xuvXr9E0bVYsNaFRignjMGIcPfrjEXe3t1iv1zAAvB/xv/4v/wvo9Rt4H3E87mFEqFClNYYAP4yACJKGCOu2QyJCDOLWyd2UxJrM2FgYCOW9TCmXkfUsVCCJqy6yJKJgx3wHESQ5YjXtOV+EuHjDoNAGAhrLIS+J2DshyYX8MLIwbTQrNUQ4nQmdUiL0sNtLuS/J/WFLiEdOqZgSAoAxegQkJCpJsKx67oFDVQgOSHytLz/7EtdX17i+eoG/+m/+CiFEdKFD264wjB7j6OF7D9da+Ic7jHFAu1nBx4h2zV5Bb2/f4nDY49PPPpEM5A63t/doGvYUQYyck0PymXQth+JYy59BBjEmHHa9jBOpQTZrnJqmVGJzAEmzEWJAaleVQClqhwgYIXJN+q7pJkCmggkhholkq+Cl9yOPWc63IlMtSTNVkQNxMsOSV0WAGykBKwa4zCfnwIn2OdN+ldtUGY0RKXA1pBpYYddR6VdVeeVcRa4TXke8JXwMUr2HE65ZKpYbVZbJcJiU5uZggSvl36wkl0ymKND8CjDOoG3bXOUmhIDWtlnoTD5hvVnDGk422TQcYmDJ4mJzgXEcMPQDtusLBO/hRwbNVm2HbtVgGAcuT+oMurbDw+Eg3jcJXdfxXMeEEMbsblt7udS0Xr2yiBKiAGYJyGVN22YF59pJGVS27DVZGqBqjdWKaQ2svQt3fq5ynPmBXL+WRVTBzblp5JliYPBttVrBECEMI27fvEUYGfRo2xb7wx5ff/215EFiOty2PEcxBvT9ERcXnMfo8vISTesQI4cL8nFJ9k7KuVXevHmFy8srNI2F9wP+4i9+hZ///OewlkuIc16nPT55+QKH4x7/8A9/h1W3Rt8fQZRwfX2Jm5sr/OxnX+Jf/+v/O/76r/8a3377Hd68eQtjAdew7Lbb75AAtG2L4/GIi4sLvLi54VBGlNh6XwEvagHVdVLno5sN+OTr2ub/FLixJKOem2eq/p0AgnwhiAYmF0Gp4EmUGVX2OJZ+ptxfDUmv+3bug9ymfrb8z8IQLfDQyfWq9yTE9WQMqjU9vU6hmfneGZyifG4CMn8kM/XKSGq8wHR8AIjVnbKhyJKBcQ7eD7kSjzMmA9EAcVJxWUdWPDWZTvBNrCEY0wBkwBKZyWP/2B7PnnU6HvqIRKietozDAoiw9P65baLTULnflIby3VUJrhvrIpRpANPNOvybThTnWqrOCY4VVZKVm3MwZX5c7keiENU6WggBf/f3f4fvvv0ObdPCBy851gi999hut7i+vplcYxxH/P/Z+7NmyZIkPRD7bDmLL3eLiFyrsgpT3Y0GBBxwm2cK5gEvFIrMT+ADhf+PI8LfQApfAA6EPQAaaFRmZVVuEXE3385mpnxQVTM77n4jbmRlVhcEZSk3w5fjZ7FFTfVT1U9Xi2UCNUzk9L7lconX37/BdrvD48MjDvsDP7t1WK1WCBQxjYPcPwGWq/+RjBsszxfuK0512W13OOwPyVkCsJPocODItUgRPRnstjvc3TrUEhFsrcWirlOq4Tj2SX7udhv4mkn56/oSgXivn6YJi0WDcewR4oi2rfHixTVevrwR7qIDQMDFxUXihPOeAyWUj+s57dkAR4icKzQF+RvGpIg0TYOpbWEiUAvSDiJMw8j57RRRBc8exsBIN+9zPGgOjsPHwYIkCsBhYkwzLcQoOegsiNIag4ExThSbKJNVQh9jZCWcIWeZo/N/SyH14e39v/sQ0ORDr6Jo7vH15MuTc8+ED80N5/OCJ/fV+wXTU7vwX1pq5d6Xt5aTvw/xnunwngdLTj/8UGVVbjbd/vEGludGed8FcCjkAhp6zii0CvDMPm/EsMtVlzyqiqMmAMDXDj6M8JVB09QSpcEbTlVVUrEpSoktTpXr+yFxcgQBO6ZxxGG3x3LZIIaIw+6A//Xm73D7lsOg+4OZKS8G4sQoPCWcWmdSoVEFUcvv5/2moNAcLAKpdyYrYnrGtDKVFEAupL6V2fCE3Mcorl8qH+VnqlDpfZQKbHl76blEF6AYEYtC8WrIcEUsNmonMOdJJEIsCU8VOtGwPLJybYPhMOKLXwIX60venKXiRS/hiwYGViuQiNKoaUjKw/L69Rtst4+Y/m4QLwffvK80bD2mnHvnLZraS/lYNowNmMxq0a45LccIx4nn9ATvPHxdpWgeW5QvjcVeogaL/tU133dFTABLoGSwRNlTbbCJQyKHA3PqVTKITVZmKRICQ0jQiWVqg8pX+XdGo218Ai1SKeLI/ZZ+T0ieOUOa+kkJtCQB0KIvyt9iDoqUoELpODgHoJe/hTFcPEcBjhhRpqIcG1NVVTHPRTlXi2PLa5Hs+yX4rySiTdUgTOxpGgIb2jGQeJ5GVqRCRDQRiBxxZa2mj1kQOG8aUIZ3wRilb/W+NKLAkElgBctKWXuqcMpn0xQ4yoBYrylXMYmCnSNoTD4/jo2kY7OR8qJO+NKP1Xve15L0KGSS/P/kkjQDPXScZiR8EgbNLPxjAaDlvUd/w9xENv2eeTHy2CupH+9HATFmUl1nmQybeZoGLhsuESCHw0EAsIlBOOdwcXmB1XKF5XIh+xnEyTOJzDGSygQ47zCOXDJRo86MtYU+dhSB/L4ePjHES33u/UZluW7Lz96rH5SIwny3K8+uU1oXbvEyv56dSk+nP3sCiMhGZvm+vLczt3t0iZPzl9+X+nJ5rXf1y9G9mnf99vi6BUByrKsfv6fyNwlIYTnuvYclLuJgYJLhrKmV+RbEzkqdbzI3ioLbKFMDGeyno3spZchc5uQDzkVL/FTt3TZTnmG8V+VnKSMaAaTn1MpHcyeFnEWjwgrwqry+MSgix0qbUiMfgRgndAcGD8ZpglFdQLdglXvOnpw/rQuiPLcICfQ4dIcE1hsEjtKQKFbmeGcdygmHW0QGz72vUjSZjo5Vx56QJBMUoJ/Yh2YtgvMgF1L/hWFIcrzvD9hsNui6LvU3n1d1AsYQ1NlgHbBerzMRaeToYi2Hq1VUYoyIEkV9nL77VHs2wDFOXLpRH7zve/GAckhenCbEYUJbN/DWYewHHHZ7jHECnOUw6RAQR/Z4GbIwgsRYyV8MIAFSYgqv5pEVErFASeGDUa+jgZMyW5FybQpm9EdGSQuStbKVUQszj8MzUe9z7fg6x4vm+NjnnPvYsDz+zWyjgu4DT+cDluDI6aOe2xbyV3PA46cTWv9tNdVwKb8++ctKgCovJ3rNezaNd33/nA1orii9+zppXghAgDS38+aZFB8FDEqDB0hhd/3QI6BODPQRNfb7A7x3WC4bWOsQKVdG0PC91WqFtq3hvEPfTRimkIyOZctev2mMWC4cxmHC48MWL1+9wvfffSvAiFOAG0K5wSWsBcTXJaTIvE0WAxuFGo3Bn+R1k9kYcAIqaD5tPitkncm4HylwM0W2GINjDoiZBknzOKCZ4Uhyg8J0SiaenMKKImVQTNnZs/DZLJDy0RkLEZJIw5EbpNcgI1VUCG9+eINPP/4UbdPi5csX2O32GMeAECOqysNUfIUhBDgTUZkKEwXO7yQOB3/79i2+/O0/4D/+/X9IBkbbNuCYEr5ha0gACouqrlAlckCOLqnrFr/+1T+Bdcy7UFcV2sWCK/g0DdrlAnVVo5L8WP0dDBLPiSoMmlPrpS+sdZjCxAYzGEhQsIFJ6WX+UCZ29dYDAupbWK5Uo+vMkUTCGJAleOcBIkQT4YxW+BHSWitrT64ZEVHZSpyrfP2gvDOB0mtes1EnzCnoUCrGOh2o9K7HpMSo3qDHq2JkrIWtfQY4xIESJWpkiiFdOxKhbRrUdZ2OJ2F4V7KzKUVqykop7AzOCeYSsE3VYBxHDMOIMHDaGpGU0TOOjWQyiHGUOe6YRNR5OOdBGAV0knBaZD4JawxMMtpzH/mqRogTe1pDEXpuLSDl8sZxwjCMsNajrtq8suRgVfqO2eWfzV79J2zH+gYwN4dL0AlAUoadkyi1wB7McRpT+tcw5Mo1Wb+RaFcBK63LHDRW8s9jJNR1JXNyKsCOKYEYOndDCBjHgXVcUfa1OoDmzVvrcXV1icVigRCYpDoELhk7yf0y6BVh5F7MRGgkBN1K5Fws+uJYxytBaD3mqXb823ft7SUA+dQxf07tOU7CDz3Xn+uzlo0AUUL42UNUBy4SKTNJkQXnKnCFE5K0VZGvRBwhpyS+AChqlKiqHZJmCNF3jAUSVyLv3wnUKDGM4l+k7wU0+dnnVlKacBwDxN+UAEcGHaYwIYaYonsT35ikv5XHzx4tvc8O8WS4G65AN3cuZ93XkpEIiW1KLbHGZFsq5vWfU0GLiErk61lIJZLI1ZqCVBFkgKKIuFRgkWaWhFRhiYgBaJoGi8WCo+fsscwEhmFA13VwntNZJ9GlU+qtyEaKEYehT8DR4bDH4+Mjuq5Pe6LKa1iV80Ei1SLzel5eprRZ3UOtERBfAiZCCIiws3F6X3s+wBECpjClXNfN5hG7jcX97S2c4XJsu12HME4AESYacX97C3iHxXrJSi+xJ9XCSOi04XAYMMFgDBEkCo0zBo50Qzdw8Mlzc9jvkwINY0CiwCVk08h+T4RA+tV5cOHYo/Q+ZOhPIiBF+BBRznn78J9/0MZQeuKP2/wUdPL6GFT/S/sp2zuzPvNRR8rNh8zP9x1/7pvSQ6qlQJPhQxwAqZQH7B/nMHJrtJKBngfo+h5kLYx18BAaRmPQtqzgOwfUDbBY1BjHiO2uQ9/36Pse+/0eh8MBd/f32O53IGtwc3OD9WoF4xxf3xKMcUxUCuIqTIxOpHJaE7GQZjlQcJuQpoOBlQkNqBBZk1OxRAkBpQhd9h3wdwSVQSSRD3lbdirLIICJYXBkoiAAyvvHUolNZ+0pLxXAhnS6awMTM0GfIQMNZ7fyrCSenCSOdMzlJIYy1CMWujxz9s6iCB0l2cAJwHK5xK9//Wv87/8P/zv8n/8v/yOGwSAG4VwQJ2cMwO4wwFUW9cJhd+hT2H4IAU1bY5gG/MOX/wUVKtQVGyCbzQOC5t5TkD2GQ0pHAbJkQBHjPb76L79jGMcYWALzRcEw4aoqjXauhFjllJK0EOsdnIAddV3BOgfvLIxUqnHeYdEs4CuPqq6waBaoGwZO2rpl8KWqmCS34uiRyjMBmff8etEuUPlKIks8Bg0rtQQTdQ8kkKTDRURY48BFSTgtQwlnjbXwSvRtDZ9DABbn2UvU9/3ZNMlZZIYAPfqZNRbW26xlKBCkBp/jfODH7UYUO4vKezR19nzpPFF5Mg4DxnFIe5whJsNl7w/PMZf0AIOmacRg5bRKBVaGbsA0RfZ4GYOu63ge+QZhmADnYaxDd+jgnEftaxx2XVIAh2lA3S7Q1i1cbRAC8/v0/Y6rZQi+O457EHGudd02LEPE26Zl/7yAFc45NE0F72vESCl9g5fNPNI0Rb0lx8zZpf6P0j4kMoSN/5xCHEKArzyiMQg0Ydd16A5dAhuMKeceh00DBOeNhEFzWktVeSEeFTDVMLEnV8vqsFgsUjliBTVUCb+7u8P9/R0eH+8B5CovzjHJdVVxdGHTXMAYi2+/+xZvb99gt9/CGJIoE05PU2OGvZsTbq6v8dGrVxJt4jlKGWK8qix5hyPsyX36meCGvv+pAANtyaHxX4Ee+JSjEzhvJ/xjNDVKjWPgQaMlrWPA2jq5zwhQIGx2e1kLUSIPhdMoEkdYEjs0rfOwzsO7Ju9nhfsluz3O9AMjLgW2cJ5M+qdu8/kb5PIWJBodAKTw2KSOCfjgAGM0LSVgv99jGBi8JKJU8nS1WhVV1XJj+ZqdNDD5CNVROCUUrPOIzZlBDpbz4zji22+/Rd8PCfRUG48zDZjbzHuPuq6T4wXIthxzbPkMuDYN+r7H69dvULctzDhx5IYx8JWHlUhTcjzudd2iXSywXK9wcXmF9cVFusbhcJB7YC4MEhBou91id+BSrsPQwwQGVpqmwbKuk26w2zxiu91KesvIfJySLpVSZw2wWq/g6xq+rjAMF3h4vEUII379619htVomp4h1gHfcR5UAOcMwwPj6g9boswEO5V+wusH3A8Iw4vbtLdq6QRgHHPZ7bB4fUTc1jDPYbreomhrtooW3YmAQC3wms2PTZ8atwVOJl84Y1HnEM1UGe+VqmToklQYpk5LabHzAiMcqxuwxMmVZNUDDSM9FQ5wL3zv+98kIiTMC83ijOf4uIev8gWwa/FzmzMaWUP9zjeb3LD84MXpKUIOfZ34avYdjUGd+LIkS8dTN/KXNmlqJhnDS4dJK1PXs9+l3T8+vd/32vQrTe66rYXIJhX7n+QqvozGI+tiyITnvYKxnQMKYlKM3jqPklBL6waDvJxbevkqESADPza7vMYYp3UskwqKxIGOkgpXBGCKieOcMOJ9/CpMYWizQQ5xgBQAx6pEQg4QopHXIm51L+yrJ/wgExRpUMdHojJMx0NcmTwMy/COC1ofS8pe5ygD3m3SevGZUm8B5x2J8W1YE1AlgCoUkARv5jlAwpeapJ1gHGWHw0LEuAKBM6S7nIzasuY9ofg0BSsp5Y4R4io0MlyrHCB4EA8BZwtLZVE63aWssFjWMEIReXl5gtarlHFQAAQAASURBVGJvRJiYlHa324N5Ppg4NQQZkahVa7R6SpZllavS3gKS40jiQArwOxrhIDEm5YjqvFDQR4k+kyFbVQIo5Ko4MBwdo59XtoJx7NVeL9eSEsHHG6kU4YyD8cwx5a2HrSwWDRN8Wc+EsM46uMry944V3sY3XC3HOyzqBaxnQltnfJJJhgwghI3kCCC+/0W7mKmz6kU/Lj+rHu9jeZDWpRw/DENaA7WvBEiSKCTtS10/ImsMCE3NxLaRtAIDISjQqntlMdtK2aTKXJgC+q5PekHbtOi7HtY4LBYrrkzkPCrvQdFIdaEaYZqAGBFMxP5wwPpyBcBIpTjmUQkwqZoPY2JecuGlCo/OLsoQ5zQGWaOsTHN5v4gYJ1hLUhZ33o/sqWPgir1Z7s/KtjzRbWbe1nyMjo1WBeCUtBK4YY4a3Q/OGafKNaCcM9ZmoGCuh5FEzzBBqXoiVf+LxJHJu90u8WAob4vmhbdtg6bhFMiq4gqCr1+/xVbIsJu6wThahMARHUwwymTYMQSsVmtcXl3O1oz2UeqrYx2tkLvJS6vPddTvP8bxdu436TOVCyivn+9sNg4qsD+kybxPpvUTSuRP7VA8d74/B3Aj6QQUkyxWRwKZnJIZiJgXSdJBm6YVbYG9/LqfGAKs7NfeONiqAhEQpgjBdhkAKK6f5qVhpxMV6kC+v6SWzG+ecDIFnhvNcc5xfNYWS/8Te0aPkY5KWJvJqW6qX2hUwuHA5cPruk7REK4kkpbGsmEuJ9K+okUyjuxBdTap88NZiylMuL295T0EOaVO+ZfY2VEngJYr3tni/iUaxTLQMY0TmrpF3/d43DyKzHOAIfiqQrtcoKprNG0LV1f8WbvE8mKF5WrNAMd6DYDB5fv7e4QpwBoum+2MTf3Tf/c9hgEwhlMA65orvTR1A2tHkEZnSD/rsznHKcBkWH+OMWCcJgSK6Mcefc9gU1U5fPTRR0zwn9LYlaD9qCpbUlGft1Y/CODQTcQ5l3LZ7+7u8OLqGjQF9IcDdtstQmhRNRV22y0WtAKFmHKIQVxu1lkroZmSi5jun9EwRwZRSFVYwTWSCw80dZ3WUQDnfAcQZyUne4AV6UiFMVZ0zrFR9hRooe1443nXpvAUcPHsc5r8Xv87Zwib0uiZfZ4PL4WGpusc3wMRjvpCdczCwjjznMkMJxaSCeX8S3tPU6Pw/Zv26TwrJvIzf/vUhvLUHD5ZAye3kDeUdFwyMqg4TNcDUs64brraDMDeb+/YO2FyCHKIAYMol3a07MVL5U7ZeKybmgHXcUCgmHIpIwnXhxjFBE5NCSJkjbFA5DQII0RcKnwJbHvyPiUszjFyGEHR+8aQABzz1LZY9EFeR/PXZf/G4vOo68cQyHBJU+2pEuzI/cygcQj8ZywJqKEGI9+fgcqabDwej+08jNwgpyeYosRmIU+Lc5jSsIyiNFFRtrG4mIGGTur8keo044RJlC69hSnInDKArQxCjJhChHFgj23lECKhbarkjRkoIkwTDoeOSUaNkQgTQa5IDQa5h5jlf9vWnKN6ZJAfr4nUV2Yu80IIPIfk+JKPQwk/CZIKIqRwYQgY48TKQTSIhuCcxbJZgsSwNWQQxIhmQ55SCWDjDV7evMByuYCrPKeJ+gq+9mh8DV8xf8iyWcprj5vLa1lzFpWtNOgGJhoYSd1pKjbmfOWlioUAZ6kL9Tk59NUI0WeUFBFd99pPGlYaI6eExMiDvVgtxbjnSK+SQDcwGpXmSuUZfMg2lkR8hVwhSFNUCISxKMVnreN1EilxOjjnYWoDaz0MiNMHDF+jqWuMA6dM1L7CfoxCEBzRd5xLzZEYXuYsicOmEg8qYMDgkvcOXd/zMQYAWTa2KXB1JfncWS8cZqVecqqfxMjGjSUrUQI5lP2/tjYDbQowJCnNkkqioFiK5ABE9pgEbvCYZmdWzv/O+fcxcrRSaUDoserdVaNnt9sl3o9h6OGcSaku3lsMQ8Td3S0Ohz2IwMaBMxhHpHB0BTlCjFgul7i4uJzLkhKwOAI8IM+YPqPyu1Nd4FxkwlOG47sMynR+tuYwu+SxPloYmUlnfHbTjUMBsPe3cxrRU999WDvqTzN/zONzm6PPj5/85F7M/LPyeHP0HRGDFc5kE001RiLCFALCMEKj7laLFQgcrWEif2aMyQXdDAPirqoQIpc51qonRipY6l0Zy3CpAQMceuN8fRLbSu6oqCACCEAu/fhcYOPc92ePPfp+Ztu849wqLxUkVZBDf8PcPhNHEReyR2WCcwpkzG01Pq9O/2MeKulLw7waYWKAYwpTegw+J++jqUxsAjhy2XSdKCq3OBVzAogB2O1my9eynMpaVRUWiyUWywWWFxdo2gZV02CxXGF9eYHFcoXVaj0DOKy1GDqOLmnbllNewSl7t/cPXPTDOdTWomm4pOvC1xg8k/1rOm4iyI5R+oDTpUIMGEe+1jiNiFJqe5omtG2FFy9eoK7rNFbG5bTFMgovmxvPW+kfBHAowRfGkMJu3rx+jdZV8JZDl/pDBwoBYajw8PYOMURcXV/xopM8UwNRQuTcHJ5ImIaAha9QW4faO4SeYEFwZHDh2YNEkbB/3PHGZA28t3AwCAboETFSEO4NIHpGQK3mIJvTCaqd+NyFAjyxCf0MjUhSVERxOwEnUPJozEWnOXO/x+eeXSf1h/69W19SxfYv7WdoJUKFvPGxQaGfZHP0uYDH+9o757N8lSIBKRu7yeDV0AzKc6707FoxyCJiwncMAd3QwcUAX9VCfGTRLmpcXbfo+1oYr4HFssX+sMe33/2BjQDxnt/c3MBWDuvLteTxRex3O0whwlbM0eAqh9o6BG9gnEXtPCgERES0ixbRAIehR/UBXclex2kmS87143PlRfJaQoxgG8AyE4D4s596zXq8KMAStWEiQEYRdTYWNSILUTdzVSzzuieUMkNycvR36a/IgdTvFRfRkE4YSXfRA202SrSvwKR8hADjCHVjoNyKIRDGfsA4BoxhYkDJGo5qCIRAFcYAhLHHdrfHfr9HP3QAUTJ4ppEZwBE1TFdSpqxL1WOMy+Mz9kOKuskgEYdKmsJwImuO5rak5VDOOWWyLCRBypV/9Lzc/854uMqjtg0buMZztEkM6PZsEMMY4UCJ6TVHXjgxiC3u3t7j7eu3nM5A6vmeMA2TcFoFWHBFGWtzVIuxBt5Wmd8jUKo2U/kaVcOKTogBTVOjqurkweFUgApt23I5YHl/dXWFpmlE0VokpY2NP5e4MLTFMQKWiWGNY7Z3a9jzlUB54kiNQcrSGeeKEs4eruIUqUCZiC0SwUoaAxEDQmwoj1guueS0gcFhv+cSxYHgXQ3vKilt3CJOgBc+FhMtc4SMEww8hn5iXqDai4eKd+kpCC9IDOi6QaJ3HMbkvQOs9ZD4oRkoM2EE0SDzyidQMq3HQpaUERzG/VS7wM/TnpR8ySBgWR6TpcfriqOeGLTe7XZoW04REVw3rUElj62qqvD+ceUaBT66rpNqQ6NEY7QwFhjGHpNEXEzTxOlhywXquhJPbwBRRN8f4GRv2u128BV7TB8f7zEMA5e5laYGVdTok2FE3w+4vLzAyxcvUlRI9vpGqZwx3y9KwEc/KzuVQKyT27mFXOp+55xsP6Ujyuj5iH72SfjzgRuncFHaXtmOP7mARhOa4n35OgFTunSPr1dgO8fX5sQrTtVXcJfJ0jmEf7vfoT90nC6waEBRuBmYYEOiILl6mVpaFlkP47mqQLDcn6wlV3kY42CtGqypLA7maSk/b4rKc+2rd4F3JcCoxMGaMlE67b33swpj5fcsr43QoeRnnmiC8p7MS47zaBqDdO5xHPGHP/xBgH12tLHbCQAo8WEsl0ssFgtJsXNJ/mukRwlwa7TZ4+MDR5xJxI33Hm3bYCFg6mK5RN00aBZLLFcrOO8k3cVhsViibVu8ePGSSVA73l+jRAf5qsK/+Bf/Iuk1HkzI6p0FjQG73Rab7QYIE5bLpeg4EW/fvpV0oC5FrBIRwtgzB5qvsFotsN9v0TSVRHBUrAtStsd5PDid1nuLaRoT6fRz2rMBDp00zrq04XvrsH3cYLjpUS+WuLq6QuUrABF916HfH9AuFoiBlUsrv3dRS0lGDgsCKyZxCgAcCMAUJzy+uUPoemCYsPctl28Ub1vdNPBNjWa1QFVziGttPQYjOfbOIFYOQ5wwxPFkIZwLDTxXPu85/VKer+yr42PKdnz90+NPU1TO3dUx6ps/PROiWZ5jJm1LD8r8pMkgKs4897icPu9f2rn2PlKco46ffUVPjHM2SZ+asc9FzZ867pwnKXmRyt+egGTzpkagEuqlLd0Y4SngUHrNl++7HpuNx5s3t9judtjvNcc0s0eP04RJwg7ViLq4uEjcDFOMoL6HcQ6NaSWvXRiYRWkNMTCJEQhhGlE3VTJsAVkmKQFWtiQFe4ykW8DO+vEpYLHcPM/JovxeYAsqxrfoV33Np5iTaOWBUrRbye7S0wAwcOShiMSJ1664J2Pkz849FLPjCYgCpHC0RJGWktJXIKAIl8xNT0PsJWjaJqU2RjKCRxj4xsPVDg2qbAg5iMEqfA62QbNoULe1jAkDHKvVCtvHiGkCb/5R5Cq4BLCYjvk5hIRUAaYYKaWwAEAcp+zpMkhlcHVel0pV8rIXa8G7cm4VimsRCRENg3/OOlxdXUEjTNRrE6XCTJgi4jTCmAl2yPPH2jx2FswD4qGGkKTCwGAYelDkaKopTvlegoyjZb6ZGANXkqkk+iH06Lsej3gsp5qcm6O02qaVKjPIQJLlvd/Ia4PsdNDSzgx8CNeIk6gRJYGTCAVOEWjhK4+6qlD5Cs2i5bQcJ+lNCtoZAJVLz+asl543aNsFrHFsNAR+iBgiNo9bBnH8gGkYMQwTM8ZHVW75WGcc2rrFol2KwVCAXRWXKR3HAc4F2UMNmqZNxjJgUrlXV7HOxMRrI7qum61pJok1KcUvhV7/Ge+55/YVDp46MkaA9DwkKUMMgDJoq2krnPYU5FgHmAj1qJYEeVoZ6Tga1xiTjJyu61OFlLSXCBkuAFxeXmK9XmG1WuL+nvk4drtdSpXRiI6+79F1B3T9AQAhxgldt8f+0HMFLwm1ZuDFI+wOWK5WuLi44Bx1ojyG5ukUX43gpaM/AEmWyClOgA19fTw25/b7c2OT9gOc/40pDPkflaKS7v/p3/1RjsQPXSInCAfy7T11LnPmNR291o+Oz3H021J7MlINKxRrYBxG7Pd7vHn7FkPfY7Fc4tpew0AjVwFnLWrToHIsS5PTJO1/su9HLvGu6QO677kxoHeDpDZ6rFZr+KriZzCK9hzZHkafkYoojuL7MyBEeuz3yLFzoN5z7Q01zHXtK2eX6hIKRHZdl4g/9Z5y9Jc9oTHQz0u9qwQiy8+JCMPQ4+3b15hGjlwME4qS5kjcG+o4UJDW2nn52vL+ttstDoeDVP5yMNYxubU1GMYR5nAArMOh75gc21dwlcdiucTl5WUiVgUgEZoulR9XXdt7j9vbO4zjxPtmxeB/09SorEW7WMB5Lhk7jgMOhz2+/vorJnu2GXzmMYwYpjwm1gJN2+Dq6oLBZlPQVJj8nDr+1log5Gic57QPAziARKjmJUx8t9th6AdgscTFxQUs2FO1H0aMMqFIIjQsLNdihhXvg4YJOpDaPIE3itiPuH/zFt3DBuPugJWpYAKHX7VNg8VqiWaxwOr6En7ZAt5h8gaTBchboHKCaiuY8jTIoO0pA+T4+HMG/VOgxoekpzy5aNXAPbqnc/cg3+DYUOFokKdTVPLrM9Ei75Al+bdPH/OXpu19nXRuE3jHb2j+m+NxfPJnzxysdBzNP0vKa3HMWeOX1ELXcEmTiJz0yVim5M1D0e0QA4ZhwuPjI27v7nB3fwcAgk5z7mE/DOiEfO7i4gKXl5e4ublJG/owDMwdESu4ir3QUTyrkbjIayRisjdrC5hIFU+5/5J0FEc6SULYBUA0SIq3OT6YMmKP2WaYD+SNkfSys99r13LIev5XzzEHOIpxgT6KKicGxkjOPp2fZyTcGcmIN3NAM18Hp69j/t4YBjTkZCAYBqClt6M8cz/02Gwe8c2336AfAoLkt2oahfdFLqxjw1kromgZuGyw5IodWu6ViGDSJoOk5EH6Wcfeark4GMAIr4n0Y0xRhzI+1jLBdTk42ucFwKH9VfsmzRc+MGLWlSQKpKBKet/RCogVbPL56HjytbLxq+uNwQMLLeZhZJJkxUHTmEyhmGWyNAMFa4j3XctEmiRcL8wvIIp3nHJAj8lAglaJ4XuUZ9Xri4fLWIO6arm8p3BdMNGm54onnsuz8h+wWq2xWq7ga4emblBVNdpFg1oitXzlkEjzLGDrKhnW3nFZPO89KsMAXwgR28cNxpF1lKEfeJ4GktKxQHQRcYowsAIwsZHgrIezDuM4pRxo53wxtwy0KpMxVvrFCPka8RiIAQwQQrCwNszmyGy+pDEsZYWZAbL/6K1YS8ARwHHmM2CuxALMw6JlKUMICFMoFF8ldraIJvO/KM+NVjY6NvBVedYQ9WOHlhqQIQRJI7nA5eUFbm6uMQzs1RzGkau6jCOUTJR5QSJ8xTrsOI4Y+kFA9sz14aRqS9u2WC6XbGTJflj0xJN9Wvabype8y1Daqt45NE/s++8FOwod8f1X+XCQQ/e/dxnBP7a9L3r5z7bpOhfZFQTg7oYeu8Me9/f3HBFmLK6uKO2nJCiKdR6+qtEKAGuMVq/Q/Q+pmkpM/FecgqdyCamCiug4QFJdSj2m/JxfviPq6B3vj+VA+V2pc5jiu+fYXLM0saKal/4mhIC+7+Gtk3QI7gM10BUIeKc+Xnx8DG5EccJtNhu5PjG5sAKSBin6rKzQlp7F5HMSMiC82W8SWar3TB5rnJdUzCD67x52HCQKjqN81pcXAHI52GkKaNsW4zBg6AfsD4fEq1FVFfpuwCilta3o9MYYWM/KhfceF+sLABHdcoHb2ze4uFjDOYtxbNG0DSIF9EOHCMIwjalM7HLZ4OLiAlVVpfE5joxlXV2f/2cCOKZpEhIWVuR1EG7vb7HbbHBzcYFXL14iTBMe7u/wtuswDgPCOCJME2KY4FHzJAKXggtSn5xDQSNiN8JOhHHf4XD3gH/4u3+PN3/4Dg8/vIHrJoR+gAkRL25e4OLyEsv1ElevXsKtFjC1R6wdYuNhmwp+0cJfrrC8ucDy+oKjSIqJUk6g9xmE59qfQkgyKPGBxihOBcx7fzN7/tNF/JfojH+s9nTURzJcf6Rq+z4A5EPm98mxhIJiREOymcCpVOhYFTKYphEwEWQFWZfQ5KqqxFPWYbvdptJ+P/zwA0II2O33eHh8xA8//IAXL17go48+YpLJGDBME3b7DtViiboFaoochhwD4jQBMYg8AxarpQCmTFAJINeGR5AysQQlEtQnsNZC8XVVMWbqnZn9IxuavDDHa6xYZ6JAGGMQbSa1UiWQ0j2U6Ha50R+BEKTqj96Ny0YYCZPP0RCqQawnjGk/IZwcDEBDNRmYSSEv8mxS6QoMakdVxsBB+l3f49//+/8Vt7dv8Q9f/hfc3T9gnCZm+766xHLJ0YFaK72uOWezbVoGuxcLbDaPABHatsXddodN1+H+/h5X6wtRUITcQ7TAQGAlQzbsSAEEgnVHvEYJQSqAOOkWK0zlwDzNUXqJlRvk8OJxHMBxFZk4bL52FHyyGPoRd7f3s42+3Lsql6MerM3nOuflVQVZlTsi5pqYR/3k+Zc+lykyjD0eNo/IWiyH6zpRpurKJY8TG+p8bUuBSb+TYmhThEnirQAhToQ4cVnYMER0h4N0sQVJBBIbcBFDP2IcJ6mQwdd13sCAlXgYQgy6HiNGm8G0tl5gtVrxX7tKiu56eYGPP/4EV5dX4smynKe+O7A3MvI8WCxWCNOEaRwxTRHTFNEdBrx9eJOUzPV6DV9XMI6fNZcTNoiRBPCBgEQj0I84HPokMFm5dhkgi1EIdzOjfpoHRtI64tP7xD9G01lyrJM8taUo+EBCNMrldFmJ3Ww22O126Pu+yE3XeZENGuc4dLqqXAI61ADStWCtRdd12O/3aS8BkMrUjuOIzWaDFy9eYLFYYrVa4YsvvkAnsgQAdrstnLO4vr5E33Nay2KxgHcV+n7AbnfAMPToewVCAOc9vAA0F+s1Li8vMY0jrPd5nynkyrv23w92Tnzg747O8u6vE6D659pMsYXlGz1nSP+5NY2IIwCBGNwYpwn7wwGPmw3e3t3CwGG5XKNpl7i+uUGMXMoTAJbLFRYSVd80DUc9FXrBcUl53SM0zQ5Wib4N9oeuMCifSkv5E9gIP1InVWCz67qUGlZ+xxEWA+rKw7tc9c1ai7oOab7w/mZn35ft2ObiiLyAkTja4uHhIZWZjjHmUr6Gq321bYtFu5DxKojLUdisIseqqsLd3T1HnliHtl3DVTWsyLIQI8Zhwhj2gJOsiClg3x2w2jzicDjg7du3EjHCzgEFeKdpgreVVPVqcHlxhbZlUBaBo92mccSemHICIFSGnQvWWvzmN7/BL37xWeIxqpoKw9Dj4fEev/3yS7y9fYs3t2/w5u1rXF3/E3z66SfwlcUw8LVzNJ5jviNJUWfFN3MlPac9G+BwgeDBKkc/RrgI2BBxeHjA/nGD8abHom4wRsBGoN8fMB56TIceUzdg7AYYId6K04QxDJgowtU14sihtxQCvK2ktE2F1ngsjMdoPGpvQcGAKCA87DAEwHQjzEigpkJwBr0jYFHDL1o0FyssuisOsbpYM5GfYbyRkSdWDphrMALibUodebyWTKGoKaoGYK4Ln0cQn2rvjNoQS+qp1BQ95Jy35MmoEZSlK8/fz3NlCBV2Dj8H8CcRcv+1tz9aJyg2aio/eTdgkX7znrk599y857gCC1OjtTQI2ZYvvIzijcyQAH/PlSvYUxBigI3gVLQxYL/Z4v72Hj98+z2quoLzXN3g6uYaq9WKDQoJo2zbBRaLBZNQDgN2+w673Q7dMHAkgOAKzjCAwb5/wBpCFMFN4wAHDv5yBlwak4gJRokY7DAAE3kSjIBQOYxYX2t/S2e8p5nCc54GVtIE9BYKPDJ7TfSfmSwpPMAAjEZQpE8YbFJ+jBgLYabVkEqvAZW5qU8p3vqdRgScKu75zjIMZGHgncMP3/+A169f43d/+D26nsv1Xl5doRu4isEwjqiqSsAa4LNPPoIVso7losHd3T12my2mcYBzDsvlElFy6sMEgNhDrwaiM0KAaq0wzQOkEQf6nxoaJkONs+cRBX+KapxxBE9JEMakmQwIQDz/jANYBvUAUBSozwCc+wz4ukLjr6EcHAaGQZgIUUIjV/SIBLKsnJJOErm2SznEBhAjMhnNACARKfN1mz1PJESWMAZtvUgePtK5QFY4eJl3AjJPvK8kbccXc7IE6CTtRu435TUXc5wpZWICinRcDBwqZwEHGUMrczanpjg5XTQE68RLGSMoEMZuxC7u8Hi7wX6/hzUWf/VXf41f/fJX+OzTz9FUzIXS9wO2j1uEiXlZhr5HQ8AUIoYpIIDwzTffoBv3+Pt/+A/YbDaIMaLSCi8CiC0WCyi5clO38LVP5YGNzEFjLZYrTol4+fIlbl7cwBo2uGG40o2lAC5lrClQkoKWxu19u/tsGH62pvqIgrAnhnYhtBJQbAwGqTJCIaKpmGxuGkc8Pj5iu+Pyg+v1mg01qK5ipMIMr5uy8oAtgB/14HLJ4AnDOKBtW0zTBGNM4o+Zpgm3t2/w6aefYBw5jeX6+lpIRTk3/HDYo6ocPvnkI448JsJnn30GIoPtZocffniNx4cdACUmHVPkhzGGc+EFhFdZVBozKTpjtk+/x+FgTAop135VQCm9BhJ/VtJdSy/76QgVnnLmUjLE6YMsr+bF0PNvZIK9Dxs5c8DPATw8FcFR9ve7jv2TNirGpQBm1PBkUDRiHAMO/YBFvUBdN1itLvC73/0Bh8MBh0OHrutRVxXqusHl1TUWTZuqhBARnGOOBo2a846rbKRKmd5JiiG/Z30jjxg9JUDOEZWUX79nbGeA6DOOPRe9cXyM8m5oeor+TkkxdZ9mviyLQCiqgjBYHxMoLboUIBkHJLqVxEGavI4Z5BceniniICCRNUhRn5x2GWEcl7Bu6gpN7dFUPFaGkBxogK5lBXQdDocDxmniCNeagQRf1TDGMrk2AOsc2uUCMExqvd3tMYWAu7u7BPSyA4gkupmdUy7JJIvVcsVA+hQACsyH4TwWUtGsaWpcrC9QOwcvFQnNNILiiEN3wO3DLXb7HR7u77DZbRCII0YuLjhCTqOuVU5Xyq/lHCrnWU+JBIoBcSJM/YD+0L1zfmh7NsBRRcBK3eHWMmFfBQMzBnSPG+zvHzHtO9gYQcOIfrcHpgCaAuIwwsOwsRAJFCTPGIYZsseRNyqjBodBNBarusHOOuwDoY4GxnAo+TRMQDchUo/JdYjDiOAsRg+EcYQVLw+qCuNNjzhE2NqxcgaASdhYCFPkCUrEoaNGlNZUllUMFN4YKG8QRnPcKR8GiIJIp6+f0cpNptyRUmB7eSoxSFifNfON8QwoouFNIK7LYKlQOI/vIz2XTY+QNh/KHkkNd2PvcWa4/cfeJ/6cGwHitWGjI4MTxUYLCFJZgg0mTYBkyGhIgNjErFCW84XPq4pmmtt6NWJjswx3TSBZMZ7l3WdiJFHGkMELspQNcuRw/yioc2kwQq5piLl5SK5HRLAAHBjk6PYH7B432D5uuCpE3cCu16BIqHyFi7VDP4yIgZVJfU4jZa66Qwf0HZx3WC2WqLwTUjYLbzllzglPQOpf6ccggIUhYq5NXfwyPvysIQ+svChs/ZyPajK0c25WUJoClI83WVFN/V28BvJajeY0hzu/L79ImtN5ySTXzHOEijl6epoTa0nq6yYwS2+iON5KV5McXjc1Dl2HYRhxf3crhodFDBO2+z26vuc67TKHQBH7x/s0R9u6wjgxgLFsazjhumDwRoGpmGw71kmI0290fNTwJiV+pFkfz2WzKMeBowSIiF8TAxwR7HXnymHa3YaBOy2bmwZco+1k3RHJ/RnOp1UALeU9lzJAOE0AQAAG7vMipSqLGgHrBIAiPac+uxyeUFPZewQ84CojUQB3/i/FL5GBptuw4qf9moGuZPSQXlI7lVnmi47KcWuyNxuRUxGkUdNpPZWRSNDeTM/CXBlTmDCNAa7i1JMwBGw3O4zjCO8rDP2Izz/7DL/5zW9gYBEmrpKyWW4RQsTQc2WNuqox9AOGccAUR+z7R2z3j/jD7/+Ax8dHhBCSoWyMSWCskaiVplmIEsoghxWiZKKIZrHgqKR2gcvLK9ZzAsGSBaLytUQBsnQm6j6AQq7GwjI9WpdAYeXqXCoU6CwCz5zgfHuXHfKE5JD1OP/IibyYYkSYAgxxZMXj4yMT11PmgLPWIIysR4qWwhUinJeIpoIMmHIKi7EmhfoTEVbrFRaLBeejW4eq8tjvd7AWKaS6rrkijq88psB8HX3fC4EokwN+/vnniIFw3z6i7wf87qvfp5QagA2mGGLyvFaVx9TNQ6ytkEFq6eKyKRBINJdLR8M3NxCP+j/JMvmfgUnRwaY4NhlR5bgRhGu6WNccmgV1TLCOmJ7meMRn7Qi6Sc919sCjj89Nt/TZ8fGz+Zz3vVKHOQE1Zhco5PIMkqH09ZPux2MzQO+gOPzEVACKdcEfqFEOsCO26wYMwwhjHOpmgapu4XyNrhvw+LhjXob9IXE6EBk8xAc4a7FcLjAMI6y1aNsW1gG+qtHUnDppHQMb0TA3QtO0uLy6TiB5LGRNBohkbmmZbyXD/pHtKZAjpWeUJFgJSJMZTPPzJCC9+ONb5T1No8FU91VnlHFOoo0Z4NFIxXJTnaUOUjmHpF8kGsYah91+i91ui37opdIJr2nvHFdcixGr5RLLxQKLtkVdVVw1NNl4vP6dtblaGBE22y26ruPoTApw4masmgomctSG8x5N0wCGI6WbpgF1HYa+x2CAIBETUfoKMraTbBOajmqMQZyYP8pZi8p7xMVSHCBAM42wo0GIDsM0Ybvbo+sPGIceu8MOXXfA/nAADBhQbmoMU4fr62u8fPkyRZayaRBlLsn+HgUvMA4gBsJHIWx/X3s2wNFGjrwwRLhcrHDva2yMxwIOj9/+gNfR4O0nn+Hm5gbTdo/N61tUxADIdOhxsVgiOoMxBGAKWCxqwBls+w59d4CBQeUcPOuj8CB8fH2Nw7c/4LYf4INDaytU3nL+7xCBMMG4CTaAS725CvsuYOwP2G0OqJoFhpsO425AU68wSc1o9YRQJEzE7PAEYJwiKmXHL6erzOWoepQhRKOZacetlPSiQhRC9BQlpqdfx7nwnP3yzGJOr6HCU4jl+ItCIQRMjMm4nf9xNIuKc2Oz8ll6ckOYJETYAGCUNwaA5cD7FaP/FltSOgykXKpJm3AJlqGYf6RARh6EPC/UoBGjwVAGM1C8TgCGeOeJAKsGgW74rAWxx1nu5yzoAQBi1LHhZGDgYSyXUZ0kL58I8HWNMMZEghRiSDl21oiBGAO8qFTaP5UBamvhCNg/bHD/5i22Dw+wwvrc+AYPtw9Yrde4uLzA48MPGPoR/TBis9lJPW1C1/XYPnK6w/bxEb/64gtUqxWcVINqmwZtU2PRNExSaDxQWdgoEV1BoroIAByceuVFAY0xIhaKrHrKDUwiBgRUhhxbHSYprXqutAalcomzfnaMKhPlWs/XnvOEpPs5OwsNJowqzM7cV8SxcjFPX5iz/edTc1/NwisFaCj1NmGUkDlk0CwXWK14s9Qc9xAjxq6DtwartsGqbQCw18PL5p88tgBaXwFgkDpOo/RVAONPlFP9jEakhFkfptDdmXFxRroXoi2EmJQ+la1RwY7AFS703AYSzQGIFsuElarEFBY+YijGQpnuCem1ygPlG0Dk9UzJ+JCfTwET8vxMD2BMCstPoHX6Po+3sQawHKM0CYeWtSbbL5QNFH0eZwGQlYAnWdHFnOUh4PvUPGdvfXEfMv+lzxQsS/MoSmRJMTrZec0pQQmjMUDlWoxjQLcZsLhZwVMFTMB+e8Dl5SWWyxUO2w5/+0//Bv/D//B/RAjAdjtgHEaMwyjdyDLs8XErxu0IQsDd/Wt8+eV/xt3bOwkVtqh9DQQum9vYCrvNLqU/ObdnMMcC/TDA1xVgDPbdAf0w4Be//AW++OJXOHQDnK8wTUBjPWCYK2QIA5xvUNcxzWMd7Ny/JAasfsUzL49/rtzCY1FOjrmFWM71cl3MvaXzvX5unxk5JaUv0l5VXCSEiLZuMGFC6AYMhwOahnOzv//mW+x3e1TOg0IUHhWPvuukvC5HxjR1i6ZqULk6zRcuDUuJtymCy2gO44h91+Gv/+lf49PPPsUnn3yC29tbbDcbPN7fYblqYC1ht3vEMDBp6dXVBYCQAI77+3s453F1dY2//dt/ht12j9ev3yJGwv/7//X/wTgGeM/pdL1wflRVhaauUVcM6JZ7vPMOFDl1W1MzFSThfUj21UInJOm/tHfMxoCSVDkHNAXQ8dDNjmFiex5DjhqLcABAFgYWBK4IxOAmy7VIBJtKj5ZnzD7/zL6V7y3EIDr2XN4eR//lKVPIE5PnY3m87j8a3j6PbsTRZ+fb8dLI7wlktELWbDXNfqR2hALKJ/1NeZnoa12rxnLkX3/oJZXBYRgOuLt/wGZ3QLtY4+blK6zWVyA4OL/AFDbY7QfEifV4awnLdoXvvv0OYZrwi88+w+PdA1fD8B5DGNA0LRbLFR4fH9PWsdnt8OLjV/jo44/xv7l+Ae/ZYUDTlPYm5zTNUjiJZA4nY/kM8jnTCYp2LsXuvI4jqYhF/6lCa+Cg1TcyabfsSzpHWa0DWSNAvKDlhiMWtN99XcMZrtDlvUfTLpL8Y3JMA+erpIcn7iv5s9ZiGDmFYr1e43e//Qo//PAa2/0WbV0BAZiGEe3iEvv9gL4/4KNXL/Hq1Qvc3FxhsWiKjogI0yj2sUc3DpimiL4f8d13P+D2/h777gBUNQaKqClieXWBWnUwa5ngWNJ0vDOovEOomPfJSEXDylcctSG9q6TLhIgYxvTsMUYEy5UQq1DBTQ5mtMBui10n5buJ8NXvv8Jm8witImUtUNUey/UKy+UCy+UCh36Hz3/xOf7qr/4Kfd/DGmL7fhy5EhAx/xcFLlHbVDW6AMQpYL/dncyZc+3ZAEfjXWJddyA0zqH1DggBAROGrsfu4RHrdoGh69AfDohTwDQM6PY77Lc7VKsWpuYKLM43MN7iwnvsuj4j3oagpH7WcL6yF++XJY76aKoGUyTAWtTWIxoPMh4RHtF5OMOKVuMbeONgycDBAWQEMRPFzDDWGMSgOW5ZSSgUZCAzBpsSUfzzbO9LW5GjCoDj7L73xHmfc+Rf2lMtKRPHfXni0RAAgOYo9c9zU4rilRcqlQP9vKyGMv+58g4kxZrhWAkdVnbq7JXsDgdoVFXXHfDm+9f47tvv8Plnv8B6tcLHr16hbRp044CqqnF5eQkC4CXNonKVlLtkD7+y4j/e3ePv/u7/h4fHB1xeXiKOIz766CN89OoVVu0C3gJNBQk1Zu+eCWwAmLQQ2ENlwQBn8iQAMMLan7yiNO86NtRM6pf8udiIkiJnNC2kOAGBQwYJNv3QZMwkqYh6Wk19iIXxkNTIc3OmVB5TWgZgBAQmMRQjxHNqbHoG/hxQyzsio/8gsKJT3KwCPKR6AKU7AwHopzF9HmMQT4tECYgGmIxuApcyNQSKI6LkKUu4Sza4RZ5pugQfUqio54AiAj50gcUwB4P4NKd9nsjbjCr5R8BYfgf9cfbc5jOX4GdQ8i0uAKgPVtzHE89DWrFM3x4dY0wmQBRishgpEc6qIaG5warYkxizMcZSuIntYtLxDJ7YPAUjrwEFeU0svKUzEE7BGzML3S3zya2Zz//Dbo9pCvDOcYlX6a/aNxj7CZtxg8f7Le7ebrF5ZGAhaGSAYy+okYolq8ur1J9VBWweP8V61eLXX/wK3373HYa+ByJh7HsMBPRSbq9umB3/0Pfs8bJAGCO85yi32nOO/KJZoqoaMJkuy0pOw1IALXNrsQwNMIb7m8s5PkcX0f78+Xg7zu0c5dZhjETzykdRQG/vWTfs+x5hCqisk4gGBuS4ggl7E0mqQrGnNZPHcjUWgCzPWed4vxmnCbCQyIuIqnK4uLxgjoJFi6atMU0N4sTcLAy0DhhHi8NhzySE4hWv6waLxRIxAsMw4uuvv8bD/Ra73QEhEK5vbtAdOkwTcyIQkZDpzmVRJAJE742yFxJRSmf5sX1+7v2PaVq9zxgIb9C8yqAC7qmJjLdpsIvNCAKYFHq0Kf7mutBpO07hwZnj55EF7+ehO05z+Mdqyis9a4UDKirhcWSnh7UO49jB+wbGeoyTgmkN6rpFAJcsrn2jChloIkzDCO88mrrGar2GqzzalnmJ7q8eQSRcTd9+g/XqAsvlWoi1KekLyXEjYZjz9OOftp0d50KGPLdlwPO00lnmsbIwzjH/m/DzEBEmIkwhwsl4hEBJ9lohN08xmKLHM4eSSfrHdrvDdrPldFlvRccJmKYexhCapsKirdFWFcu8cUqVxJgIlMdlnEYpvTqg67hE8PriAmQN9sPEe4EhBAqYwgRAiLClMooxvG/UdYW6rpmPTtM/VIcTHVdTV/R3xgDeW4kq5zV46DtMMaAfBwSKUv3FYhh7ruZT1WgqCyMV9qyz2GzucegPeHtHuL19ixgDp3GCHQkUggBLrFt7azn9NbLOMuw7DF2Hqf+JOTjU80wgTCEAjllUI0X0Y4/tfofXb9/AVR7b7VZQaQ9jOT+wHwaYtoIl3rTiOALRINhiAZGq7AZIZee0tKSmUzAJoREfDhFSNEaMlAysiQjjMCJMnB9dhrPGqM8iAnPmPTWJ90LRVdG7ZLUgGZ9GdPpkZBTCtVxcJcjwlAB/qteffWQh+N+1+AlnMuhmtnU2DtT78tRGoZ7F7IX8S3tfO+7LPG4FyKFGLM3/Pf6duC/yuZ+YX0/Nh1nUzzF4QvNjcGYOkBiUKf2p+KmIwbxsTN5oZsAheJPJ3AIG4zigO3TpeC35WYUmARwq4K2xbIQYg7qqUUk+qRpVgIR2Hg54++YtKERM/YCryyvEF1do62touKJzjj0UBGh6ltF7R5YHADjNSIy88tkjYvLYJBBAntSQeD1SV/K1rBwvAT1Z2YPJkeVIL2CKTwz0d3pEwTKeBymDE+k7SmfhgAw5K3FGNYFBmGRaFveXDFMBBDR6JKUvEKf3HNvtCRgu+oQIiWgvAawKLsmeMAsH1Zkl/WtCFAGUF4ueV68Rycz6NXe9OQIQkOfnM1qOrpq3k2udyMYjGXAiFczsGXSe6eCXcyFPyHNXo5Mrz+9djz06St5GgBWLEuBAXsenWrn8NJ568EyeuPy+3FdUwSISEk41pABNJcrRZ+LF1lQf9Z7N1kBeSExYbFBVPslHooi6qpJ8CCQRVDHCWcBZ5hkgI5E+FEHyW63W0bQO07TAcrFgkFO4MQy4xK8qjiEE4fjSB0JSfvmtkRJ/Br6q4JRjQp5t3o3ydEdA3Ye109n5s7TiMpo2K2+yLAUfk6KnDBsXh8MhzQF2fHEfDQOXXnXOlWeAFYXYOa2GlS+naW1hmmC8FT6DCcYy98ZisUjliH3lUTdNIh5UoEFBEQVRmqYBp0AykL7b7dD1fQrl9o6r5UzTkEgNrTFo2jaNtRPiv2RsFV0UYy65Xbanxlp186MP5yLzx9ifIvPZpiVo9A8UjCkcHInnKQEYqgUUQFpiHp/LHmO0ag7f6InsmK2D2e6G+Xw+7QSTzvuOvstXenY3GRyRUf8RTfdSFWV6Z+o8Vd4dBvuYIHwaJ1S+hrM+ASAGPPd8Y1FXFdqWy2dbYxDChIeHB3Rdh7ppsFytBBRh8LUd22zbGYOqrtC0rdxJoXOIrmBKuVvM1aciTMt2DCzNQKkjHfYEwKJitItjz11LnV0lubZeQwEPrV7ivef0uDgH8XTizSNYTZ6TKmdkzyGa35e1DrvdDtvdNl0/it48hQBYg9pzadiq5jKuQbiuIsTBIxMkyv5hnUNd1/jk00+wvrpEPw643ezQLhdYLJd48eIF9vs9EyrvuhQNppEyXI69TnMqR9CccgHlKMyYgB2A+65pFqms7UL3QRDGaUBVV4iITICOkFQFjYBkeepQVzXqugKFKaUR+crOUg31fhR4nsbpp6+iMtCUlNs4BZCzMJXHSBHdMCA+Er78/dfoxkHK0wD1ooWrKkQAh6GDDQ1q8hinCeM4IBgCeQCODZUEJhgNX+W6vsZ5UTY4tC6SEptH0DRhskCcgDgZDGTQU8CBAja7HS67nst1FaKLIsG4bEXGyMKbp5F6MpPoLnTIQgHX754AL86BHT+u/TRCNIEfM+X4VIDM7lfQi+M7eDJE9biu5V/arKUtXOfKrO+B+VjrZq/fl4pD+dncwPlQEO05xxa66dHvnthc6HQuzYQVaPZ927QIkTCME3xdIRCj1VrGKgYur9dai6ZtcX1zg7u7O/ECm8Q6rVU1mqbBVFVomwY3l1egwKzLb354jcf7B/zw3ff46KOPMI1f4GJ1IRtdhapqMAwRxlAy7svqJAanY5bKgKpySjlEPiaUAyBDcEbPwjKMFUjZuMBRYpY4/A+iWBJrEEJWqQa4yYCRfq46rpHoEGJZaWReRah+KWOmG7meyxqkAEVbJLNJ2bQwTun+2YFTpFGhADwAjP0gqTsqa4pScnwG6bf8Puuv6qsugBqav9Djjz/HmbdTIFibDsRxS0qP9J+z9sxRTzUdh9Nzmpl8FRAIWRHMj3uq6OlDGJPDq48NnpN1Lh5tFjLnlP95i+94Su17HTNWkGICMp8KNX5XS0qt/FHRcZTuaF66s1RGS7mpx5TfWYmyUAVTH6+uqwReDsMgETfAos1hwEE3fBNRV0CY2HMVYsQw9ggxVxiopLpTXTdpPImYzG4aRph2wd4xYaNX5TJ75Qu9gB8Kzjo4kxVt0u9hZv3xPm/pqSzPOs7Z9qfcqo2sFVHyVKxGKlKoDPNuZKCLUklXBT7mCjkSAF555rZQIsVsYOSoPmtcSoGzzmCxWGC5XKKu62TooGkxDAOsNUzyCmAcJxABdd3I2DMJai9kyOrpVMWffzPicDjwnIsRxjJZn5I5VlWFUYCUaZpgHM/fxDP0nsYRCtJpP3MzhmAs68gxaB2sCEIQAzcfl9PogBLgYHlSRg0xqSMAcVgCiRNIf12qlidz/in0Zg6AJOfbGX33tJE4U9/fCk3/PUfqmv8wPT45FIxJ8jeEACf79DgMaJsGdVUxj+HAYf218P4sl8sE4DnH0U+vX7/GZrPBar3C+mKNtqikZVPKCXH0VFVjuVikyh15T8syzFjDw2jyb8/21RnA6qn3TwEVJSBvzoBg536j1TaUYFSBSwU3dC2rkb7d79kRX+ytJWG4kworSQY/Eb1//PuHhwc8PDwIuEESJG0whgl1XaFdLNAsWtRti6qupWoOA03GMjcPGdbznK/gPP/mr/7mbzh9yTn8cHuH9eUl1hcXuL6+xjfffIPXr9/gd199zWSk48jVUUTOLRaLWX/nvcnMgA+WtZyiqbJMI9lubl5itVqhbdsU9cJRdiNHZTiLaRowFQDT4bBP57m8vMRqvUJdN+j2I6KQtet+7QTMU3siUJiN53PaswGOQxg5Bx3gmrhtjfbqAu31BfYPG+ynEb/95ve4328RYsS+26MbB4TawA0dNt0BLS7h2wrLZoVuGhBAsG2DTlBuErFpjAGc4zJ8voLxFciOCBFMOILAzPXGwBG4Ay0Qg8N+GrEdejz2e2wworm5wM3hI1wGqT3PNjtvJAaAhOkkgIOYsA9QDyZLmnPlWnmT+RFK3vOOxocIxeMF/6xrJaExNziT8W2OWNln+reiefMN5gN03v/GGguPGdBW9HsWNOAN5QTIUEF/emais3E572zv2iDetVE96bUonmM2n8Tg0NJPKZe7wAoOfY9+GDEMIyrJS1eP5v3jA75/8wMurq7w6tUrWGfx5s0bvH79GgBQVTWnilQVwjhh+7iBu+Kor8ZXUnqrBcWI7SOj6A+WMzk/++gVlm2FxteYpESgF86aCMPVVpJRjVSpghXwAOscvPOSj2s41cTaRMRmTcwlQQ0xSZK8hlTOICORHWJhG7Kw4hmLYULGV7hPEpCQoX3AIDGt59xpPPkaYP4IQMYGIv6MgVMjEZyiQDErC+zBF1JYsaWtMSlSRW+VS2RmQ4z1omzMEnLiTQTN8vsjzdeEKvKSOCQlUj2IwsnaKY0afbZUNeSMYJqvqzkA8ZzV9JR8PY7aA5Ts8BknLc6RKqCgUKqKe88RCbKpUf5tef0/FmS3xqCyLrG/6/XLVhqdxySJT3rZJAqDlescRUYpXdSAiIEyVqLnfCTqcTKGQJSJQYzJsUdxnDA5C2NzBACH6TIXAqenRfy7f/fvYAD8k//un6CqWjR1g8VqiZubJZcONkCYCEr2WnmDRXOJ3Scf49NPP8W3f/gGfcdVm7SKh5bZ03BfiHyAASbHZW1ZXkLSUTJgEkPANMXE9E9ESX6qAqjP+fT4KvB6PPH+uPnwY9rMBC3AUStpfiEEkW00K4v8+PiIrmOSUXsEXpStqmtUVQ3n52UenfNQ72MIAX3f43DoUDc+XZ/XWgXvKpAPXF0nAQ2UABYF0mOMYrQ8whgLigbDMGG/P+Du7j55axcLCf9/eMQwjvjFr15J9AdXcQhEKTXbGgvj+E+BldwKXQDnn//nbKQAR4ggmkRXD0kXyBJT9v4o/BxH0RwKtmewQUAO6zPZs/7ij35Gk/BeBlIyYPrTnP/nbTzPJfJc0Pw4BRZ7Eq5/dXGBi9UKxnAZ0mEYYGXfqKsaq8USV+sL/OLzz7FqW3z7h9/jfhhx2O3x+PCAxXIJJ7Jpt9sxEDtN2Gw3sNYk8C/SHFTM93junss58cc+P52+lu9VJr5rDy4rKpGstZTiJvJUOXWcc5hCQCAGsVX+5JKlflaZSa9x/FptS71mjBHf//A93rx5w3LGOzgYGOMlGq1NIEHbNmjbehZVwjpMwDjyfe4PHfNDjSO6rkfTtKhdjaZp0bYtmqaZ3T+AdB4FdaxEGHrv019VMYcZEYOzCiKM45h+t1oxKfNiscB6vcb19Yuko3AFn0MCkbRs/DAM6PpdAjh2u13i5Pubv/kXePnyFawxuXyvMSky26Bcp6wbdF2Hvu/PyMjz7fkpKtYgGE7fCNbAtw0Wl2u8/PQTLBYLjP2AMAb4RQtMIzA5eFfDVB7RMKlWPw6oxxGjiRjDhACCj9XMlE8pKtbCOgY4rPMgMwkxEjHZp7Wcw+4crLeA94CvWAgbgzFGxK5D1x2YhTvE7NqE5O1aQcyVNDE9rByVDEc13I49Iu9GHo/bh3i8/ph2vPBngl17moo+F2E6/5eSN/Bpj9GHgjb/LTeZ12VXURbe5ULWUZoLeZl2VLzG0esjxfVUGXyfEpEV+HPfzbyPZ74tTlwAHHkjOht2C650EYnDdMvNiAB0fYfNdosgCm5dNwAsxmEAEYdvVnUNEKE3Bndvb5kM2VpsHh5x9+YWd/f3iBSx33UcqoyI5WKF7XYvKdBMREWRuDZsdknJU0tooY4OEQIRXIyAiQJSIA2OQAYSnSF0iCZyVRYAQBRQg5VHK0qfMUWoozGAscWYmkIuARoCohEcbMfY0sHCL01+U+b6GitkXQaSIpDnhOBS6ZmNHn9u7EgjVdQYKK5b9KO22fQn7l0FW/I8kvsp5ovARIXyoEZ13j2MRJDNIwzeJZuKXacQ7QVW8M6mz3r6eWmQIC3cIqYlv6ASJJ8D5gmcELHBUYXSQzGvMSIlk85G/uwOZNnPJEEa/CeeLd03H2bLdVF8pc9rbElGPO89NeTPnt+A+W4M12PI7DzF79Mv8nyH9pROMR24hJzyOUKIQDCA4QhUJ4peCBOCcyAQDl2P/+X/+2/x7TffoG5qVL6Gr2q0ixYXF0s0TY26bbBeMSnpcrnE5cUKVeXw5s0P6DouWZer/FDaN53jdabgozVIqbc8jpH1GlvMWRlnNcp1PpfexCxL3zG//6xsOHPyUr1zXKZQiGWFFNRKVMRut0Pf98IzkgHy47B2NkJcSvFRDpMUSo4MAnPuuRWlu/AYOodgrURwKKlgDofW+wwhoOs6TlWqW6zXa4TAwNrj4wZhCuIxDbP7u7q6Ei4YAVxncoLD0UvDJH9XrB+af0GlzPhZ1LAskRnUCKIvFxw+ptAsSJ0ghVyWNcky/XRSlt7j81x483meljlmIml2dOqS920ByH374XrsfAznc/wZFz5/N+me1OLQOcFzj8sVe+ewaBdom4Y5gwpFsDsc4I2FNxbh8go319dY1A3ixFFkzAfDkQtqECvIqFU11OhlWVnaR4UOmQhv54630jA9qysWn72vz/9YIOr4/ApWNE3Dac8FkDCGgEiEtm3nejllAD9V+zBcFEPv8fg6Gn18OBzw+PiI3X4HVYk0JXqSvq6b+sQJOE/PyLp8mAJ2uz0eHh6w2x3gfQVXVdh2HW7v7lA3nC7y9s1bbLdbxBCwXCxARBjGUUrgCvAj85dCTKTzRFxZJYZM7VA5h7qpsVwucXN9wxV26gaReK71fY/thgG2fuixeXjEMPYYxx7TOErUJKdpUmBifkPA1dUV6qrCFDi6BoQiUoYSeW22WQnDOKQovOe0ZwMc0Ws1DiA6A+8bLA3wyS8/w+HqEsOhx2F/wLJp0Q89Js9qiq0cfFtjpIA+jKinEZOJGKaRFeNQFYaDQSRR8q2D8RWs93Deg6xFFGI2sgYgw+kr3sFVHrbyiHUNN0VgGhAJCBOjXN3hwJ1sxHhQg0sm0hSCRI7o01KhEBYLVRVfsfXKhVy2p9JV8MTx727PP/5YUJ97XwIdOdQrL+ZM8IekpD33nv4CdDy35c2vFF46DrM5p//Kx3kfM/PXcuaZcXWyybx7syE6PUaN0LOtMLiOPgYgucTICunZ8GqjnDhcpsw4h0DEZT9BGKYJh67DKCGGTdOgbZboOw4PpkjiHSUMAO7evsUkCurD3T3u3tzi/uEBzaJFf+gkh29A29zi8WGHvo+8EiQlrjQiMpEhSeSYYb4eA8Aw24YIrvTQnGYiVQ4gz08EMpHZzdl0gYGD5i1bOCl/yREUsLIRkoCvOJI1lHtd1Q0r8kw/UwGl3tI0ivJ+VhUhxJRqU5Y+VeDDWvZwpig2nSck6YICikDmspY4Ixl3Oh7z0tiWTTtxjZTgRGH06RlyZIiUsC4U6TylCmDEns7dWeQD5mvgQyPyzknCY+Nf77GMs5pfh4rPynuRSitHijSRMMUXIIe3HsePegIqlIBFQV77rucDhOz7+OTFnkLyPk/P0/HA0Z5YGmzWaP8wvvi0RIHMaSU8PB6rQuGWdyT5zESUuBOICIehR4ycDtF3e/zbf/NvEGLAD69fwxgH6zhtbbVaYbla4mJ9gc8//yU+/vhjvHr1Ep988jEWiwr7/QYPDw/Q8p7JcCUxTgyTSQZJQ3BwSZklIgY4KCaDPt0/YQZwnPMWPjVeRwN1ZITlbvvT7taFxEpDz/JP04coREA8i84xALGVUojTNKEqeFPOGS4lAGKtRkDlYzVliGIGjxQ4UU/mZO2M5LPruuRdVCNT008uLjgk/OrqKu3Fb9/esjExDOj7IXGI+KrC1dUVrHP8mdU0u1Kmmplchn7/xLpK+8IfNzBPN5WvRmX9BI6ci4hR5yVmujKlMsU5NQUyzvmuZxdIr/lUOtePnmr2Nu1wp1N7tk7OyKGjds4Z+EHNHKe0mHy/P0of5lFNzgWRd8yjERJo1tQ1Fi1HmvV9P+ve3XYHmgIQIoYXL/DqxUtcX1wiTiPqusYosqhdLBLIUXdVmuechlcnw1/3dR0X1Vmz3nNkb+itfEBfloDCh47Bu+yO8nzGmJResVwusV6vU3qaMQa9VG9r2zbJhmEY2EkVkKJBk/3on5bJCobu93sGOHb7wt/Dsqnve+GyaNKeoCCH3nt5fpU/h8MBr1+/wf39Y9p7+2lKHB3ee/R9DyJguVxhcXWVrnc4HGCMhXeVdBADGtOYy+iWaYDOGCalXa5wc3ODjz76KKURvn79NqXfbLfblKKy3T6CEBHjxKlTUvYVkDUbIiIBFxcX8N5jHKcUyeb0+eU+oITlMufGgaNLfnKAI3gjJdoI0bExUlUr/Pqf/g3iOCJOEXGY0NQcFr5ar7Dv9ximAUMc4Rc1muUCrq5wCAPM6DAhwtQVpkE8uCBMxDdlDZficVUNW1cIziNaJgIjCbEBkKobwFnYyqP2LeoYUNUtJsPKc3/ouKOilWp2mnPN3a5lhVIueLHnHKORxXqe/eY5ouzDoh1OFff3nfuDW/lcpKh8gQYnAyICKDy+R4b4X9qHthLcOPZE08zjeazgZHAjv9aTUTrmvPGGd8zUd8+f09+ph+H80xUKQzytMpEP5JQdW3ksFgxmTuOIIU7Yjx18U+PTTz/l2u6ChH/7zbf49tvv0bYtlsslLi4u8cUXX2C9XmO1WMKCK35Uvsarm1f44hdf4OWLj7C+uMDjwwMeN4948+Yt7u8e8eb1G7x58wYUIy4vr/DLX/4KltT5Mg9nZfAvJMVY65yXBMXlsefGoTS2lNQwEhMiU9BNOKeOpFKe8j9S5SIqCKGfcxUFZx1S8q4oprmSDX/OKSZzw1uBFBhwNYv0Gwn/B6A8icYY4Utij6UFp+KwEW4AKStGMSIRQR7NoHRlw9fwdTWbV3l+5c90LJSHCUWk2bEicAzsnpO5qjCcGOMfYPadeFqL6573ChJgosCbkpYE6QirotUAhooxL/cZBZIE9iJAI65Ygsg15ceJdwXS/yojAO4/Eei5PgJvjxopaUSpUOWj7M939e0xR4a+PjbeSpnHx2i/ljwEWVYCXJ6QwYHzxkqpbFtj0F6sEELEOIVERkxEGMKUvP7r9QqvX/+AaZqwFK+etWz0kgH2+y22m0f87usvM+hjDdarJby3eHi4R1tnsrWh62bh0KlEn1zfw8j6R07jpoK7ZwozAEn/1T48lkvazuoWRZ/MPvvTohvz9U/znUMdLSEGxHHCarUCxYjdfofHx0fs93sem+USQJ5f+vzGmMSNosYBUETUgPtmv99LWDjPoWHgcsDqxdV0lXFgItJxGnB3dweAkizWcSUivHjxAqvVGl3XoesG7Hd7UATadonHxx02mx1HDcaIdrXEJ598wobG0MNKVR+9/xgjjOwl5frJvaevPtwA/GMbUUCMU7q3GOcefU4Rg+iQSpD61NmOZSakZOc5wPInuHdAort+8lMftZ/uArwPkBaUhAM7fSlGjP0AA4OXL1+ilfKlWvY1hoiJRmwfN+i2XLmyrWo01qOuK2w3GyASnOHI95JnoaprODG4P/74Y6xWq2Ska1R3KV+0UhZv4XOASMmon9M+GMyAObsP6Xs9p75Wb38qe0qU+izL8pyOEomSk0sjt8IUQJZm0RUcmXfOkW3SeEzThG+//RZ3d/fYH/aAAUKcoKmVMU6oao/Li/UsncYYIwCFyh3maVou1phG4Pb2HtvtFm/fvuV0jWkCPHNbRqlmYowRfpE2ReSonKzrBot2icPhILKrkxQl1mk1tbKqKjRNg5ubq3TO169fo+s6bLdbfP/961TVRa9nDPc5AxysL0exLxVMVnn72SefYtE2mPoecQqovEetlWQCR0YLC0cCT8ZpTCk0z2nPBjhGzbkzBFMZjBTgYNFeLhHHidH3AHjnmLG8qWCogrEEGwCyBoOEhw9xQiCOmqBpQhC0kiLnvkdFs7yH9R5GIzhkAhE40iMKuU6gwMi/c5gsCRGSNDFCrGEggplag2woqmjwSuUNUULvZEee6QdZ485ACGUU/ThyQif9OcX3ee3HbWTnlOu06NO+pEI/b1ZqNCfF4akLZJv66HmOODv+0s60oygGUuVdwY0c7qfRmulr/cnMcC4+O/quzBfkz0qv7fu3oONrGDP//OjgfG1TzvVTz205P40xOPQdKiJ4Y3DoOnQitKvK4MXLG3y2/xxd14m37BqXl9e4uLhgAV43+PSTT7FYtKglR3ocBoRxwjQMeHF9g5sbi8vLKxxuXmJ/2OOTjx7x9vYtbm5eoPI1QogJSV+0rXic1dgtuHliFM+51H43ongkeUC5Bry8Tv2CDJaW3sMEmBwZK6TjV1SUYOb6DHDo3OHNhGbEoWmc0uARSqHF1WJkg+eH5ddaDjbNFga1KQROxVGAw3L/WFiQzYzvM6Eo84yxlfx9hCYh8GeJWBCFlwRaVUfPooCN0c7gc+hjFcclktJChhe3k24z/b5cW8Y8Z2nok80VLOT1UqZpyKcCEHOvWrIgATIsbIqOscL3ZKBDr+NvmOtFZqUxVk51HPdRtuJTw/NGX+euNUegff4lpT4iCW2VX5h3kV1SWvfHf+bE26nHHoWlq9wp3uvrGMLsvd767PmL/SxK2DFA6PpD8fmEaexBkUGOtm0wTQ6Vd3DOSKQQn84aAziD2lbpua2ku4ZpQlPXqKsK3jkm/CuY+5umSUZ3EF2DdI7nDk19GaYJfdcBzgHGpgiO0ljP5Q7fZUged8o/clPdQtZBpNlX/HzWcuqfc+ilOgnzpkwzIOBYv+IccZ/LxM72R0rynKuzEJzj8HtVlIk44mKQ3G5jDKYwYhh6bDYb4VGphK8FIvstDvsDtpsdvv7693j79g7DMCIGfpbVaoVpCui7Ed3Qw/R9SlEJIQNYev9asrHkDDoPWCE/F831zp+rUWTZEYNUgFCZK/0aYQXo52Od02iuuQ5piv/ziZVwW9OwzOxfPcfJWOJIZhf6SX7NQl8JUZ8j0z8YOCq4fs5e4AkSynctzGNTIwapnEIABU5Rcdbi5voGzlqEacJhv892iMi8ADY0b29vsWhaWGvw5ZdfcnRU5VG1DeAs9vs9FosFAmIyVq9evkhEuiW4rTInjQnxOtAok7Q2j+TziRPhjB30vr5PoAbyunlqjagMKAEDIiYF7rourS/lR9JUnHa5xGK5TACFXsdaC2fdDAhxzoFC1mfL+w9hgvfstHnz5g0OhwOD3dakKi3OMU9c2zZYX17wvVQeznOpWudZ1hhrEPQ6kTlSDl2Hx80Wu90e3cC6sqsqJri3Zvbc48ilZeu6hnMObdsmsuSUsifPS8TcOWU0iQL0B0lFeXx8xOFwwG63w+HQp+dWAMQY1uemwBEWMUaRbUG4N3zSta+vryXVRfY15/hPiG2Zs8okhy/L6CGBMs9pzwY4JmVMBuC841ApRPi2RrAc3WGJPbJkLUZETIgIBoiWVc4QJ9AI+Vx4mKcJ0UhONfH2R3IOOK2i4gBrs7g0nK4yhYjQDxgnAJERoKmSnDGOnU7S2MFygosqPSFyCduYozestazIyzNnFRzZOyZfzBYwsnABngAWjl6/v/182smR+ojjTSQ97Tvvl5749y/tuS3bnxnUKL6Vf4td+8zv5+9PIwnK7/ScOQT0nBf09Ld6P8ng+YB2HgzRFyxQpjDBBA8TAg59h2EcpYQWYbFc4vLqSgRzjYuLS1xf3eD6+ppZlgm4ublBU9dwnktU9/sDIhH6Q8dM402L9cUlFk2Li/UFLi+vYa3D5foS3nkJ+wSc81gsl9CQejZI84Y9KydNVITTZRCDxDgHHVWEABtKxwBHIgctQBL9TT8M4EgF6bLidcpplM+HYRSPQx4nIgUAKBkYutZNZIScFSPhNTAAysiCxCXCm5RyoZKJYsQbWHB1K6NdZQjOMFAHIIXZ6rjrLJxNCyWBUyVZjIjZ3DF5o1MloWwzxbec3iSKbzH3jCmiIcrpqK+fOcUN108sP5F/aKbcJk6JtO4IZT9rNEfaYaw+CIG00gABpGk5YmAb2W+PDb/8+AKUKGZjKL8urYIC4OKvlDdG52KeT9lIUSip7NssHUzq+AxwzPq7NFqOAY50Opr9CzCt9THh3VkvnrwfxQtHIAxDn/dgIoRpBMWAxi/Qtg1CYC+XKcANHQdrDaz1BdGn5CrHgMpXcFZI0QovvCrZKi+CgjPEoCG05KJyRYAjBLq+h3UeXqqxlJEvc8W+1DPOduGfRZutY6LyH4CQPHuwDiMwU6o1raQ8l6YDabPWwjuflOfSUZMwJLBXFMjpLNM0YRiZ0b/v+0RelwGOAYfDIQEnZei4tRa73R6Pjxv8/d//Pb755jsAFqvlGovFKuX5l7wdl5eXcM4zQFKAGJomXe4tMx3yqX5FsZZ5gf/IEXrHBeT0pNHilJNP1Ngkyd3XiPKnVMYT15fI+kABxmg6EUdHUXFtQPdNSqlyp7oNH1f2VgJPTVK0ntBn8+90j5xDDedeQ3SEdwAcM6F65uHf1URGcSRk3h9jiKhqj6vLS1hj0A8jDvsDjiMadZ1sNhu8bW5BMeC7b77F1fUV6kWLKgaMFNEcDlzxovYpHWu9XqOqfDoH7BxM0LWl3aGG7Qxw+ACBdF5X1W447Vfd846jCI/XTXmMpptoqdyu69La0/S0F69e4ebFC3jvU/loY0wCN7RaUt5j8iQticwnqUIDAPf398IhFOCdkdQudmpYx1UB1+s16qbhCktaRtr63DchIEZCCIQpTBjGEYdDL2nbMUd/Sd+UkSbTNCXyz7qusVqtZjxGKgsZ4Mjk88mhF2OaFxo1opEfxthUOlv7mNevhZmBPzFFvjlnYQw7FFarNSrvUqSjNTbto7MxLMZP5fRPDnCMoIRkuarBtOeSXcEb7A8j4jjBIucvVt5hGAdGlLyFbzwDGibCQZApigKUMPgQIOR9kLVjDTPyC7s0jChVzoImwhQD+nHEniag96iJQG2FfuKSbTAGhgwcHLwVwr7IJQ9jCDBWPIYhwrkj8WuKeISkDD63t/482nMBlbksUsOIywOpcnriZZOyellh/0v7sGaRtnzSIHECe+U+vD/ZaHwXuKFH/fyTmG0wkzbBc4aKHmiMxcX6gqO0jEWYMqr8uB3w9u4eb2/fcgm0ukbT1JgGzsdm7wVvVHVdwzuHH374QX4fMYWIquZS1f6HNym/dCHlz2Ik9B17CjspJ60RKMWTiJCNgLMnvZcMV/Gkl2Xm7JlNXsemUkCEMgGrNSaFSQNICnn5u+PXT32XjKyjtJg0DiX4EqIwpQvgTPIbiYRTualGLkVCoIgwBSGjCgIqC2mfVfoMSnMBheJDR/8OWkXr6LlKT4L+8aY7Qbv9fe0pL0/2SM2rkaTYP5qry3PVWTs+c8zojzJAUr6WE2htYAMuBUyQPa18TalyDRSEKZABknkCcGm/pKzEDITqHeUUlfl9cWBINopmtlEkGDD5JkKEgYex/BlDLLobUAL7g6JSyBImwzgZWAtTzMBbArBKI3SurOq/T831chyPX0PGtBtHVHWNRvKq1Su1XC6x3++5QocxaJoKQIWuG1JUVowjA3vJ6LQJjLAmP8M0TXDGzJjmS0NcQ6SZHd7kcs2ERHSu4OcwDBjGEb6qsTS5BO6JR9E57TEAyLLrz7XNMI4MLsYYEcaJPYDI468KNcusDG4e85KkKgeVlIkVIySH1YvcoJi8t2XZ4MOhwzAM2Gw22G+3mPo+lfkdh5BCoTWsWu8fAH744Qfc3z9gv++4mpesvM1mg+12x4SjIaBtF7i8usT19XV6TgDJW2mtxTi9I6e82EP/9E2djwDgRB6JPkg6BzMAEmPEFDPAXbZzTxCJo0KMCQWBdJbJAGZ7w2lUKs6+N4ZB1gjRYw0Ujk+vj3Dd94Pbs03A4BSy+el0K53fLENK4CKi8h7X19cs37oOm80Gk+hNkxBEekmh6A8dHh8eEEPAfrvFp59+gqppsO97bPY7OC0berGS1AJgvV7D+6qQYe5oH6VZP+WoGyTw+LntXeDGc/upfH3sUC5TVIZhwOPjIzabDR4fH1M1j7qu0bYtumHA/nBI0Qj6XeUrWIlQGQtdZdEsZG0QDCnoSok8FABub28TsO6cxzgOiIZ3xqpyWK2WuL6+xnK5TGkhRvYSgOVgDBOmKWAcgziTOGLt1atXXLXPMkFqPwwIkYEM7g++h67rUhpJCAGVr+FcAaCQ8lM5KfM6zUCE/X47K3kOAE3DZP8Ag/Lb7TZ917Y1xrFHiLlCFO+7gPeVgCA6pywcDJy18JaJcUGstzhj4G1Oper7HtvtNo3fc9qzAQ4jERQBTBDKVdksdl2HYCLgVSBJSJCzcK6WHxOmGBHAfxFRQkcjQiSufmINIgIPMALGwwBf12gWLZpFi/v+NSyIo0cC1yV3zmHVLtB6C/IWsarg1wssrcFFvMbt9g4mEqZ+AIgwDj26cYBxPIFM5bDp9khGPSQsmpQgTBU2k7ydAFLFB8DAw+HnaKwzPu2pOvf+3OelRyB54AicBiTfG61rXqB2rAgA2fvGBrgqFfqNXOXEo/T0c50KsJ87xPLnau9Cmo+NeqKQ+vN4fJSDw9iZHXgk+Ms/BQ/ER3tm83//ffNuXRrE8iTpeeaGsxyvfmYx6pW/piwlpgCDElrp/FMFNFKEgyhHhjeIaRwxhYh+HDBOE5fsCgHffPMN/v4//kfstztcXV3BWcfpFQCmccLucYPDxQX22x22mw36oU/kbu1iiRevPka7XMJXI9q2hZa8+vzzz/HRRx+haRpcXV2haRoQEfpxyMY3WO7xmERJmaD8OSRdg/RRTsMmS4OLl0gKsoSmMcxSHYryr1XdcN8XRncaouKaBEoRIaoME+j8WhODNgiJKwiAgiCYgxomCr8ROBw6Fe8UIIBTVyL6MCbQeJoGeCkT65yRWuZsEAchk5pi5JRGo5fXvO6IKIpa/ozn/DQFGMOASgjTTKnK8xozT5JuoMfiZd4tVHyWOlXG1qimXHZ50u9i4B1xNiwm9zFTa8iPjZbXzaOv80HnGx2PXQKB8gUSTgKORESq1JCN35SiVPyQjOE9NwYEinBQFEoAj3RfQPJMOnlqIqRUqXQ7trgnmkU3WSM6gEnwSeqL4o6k+yNimE4HpjBwtI/45RFgdVaWogB8DcIU0O0PKbUsmog97ZOxSyFggirEQ5bBZb8YAAiIyTPFKbHpWcEklvv9nue8rPcINVLmpQMTYCLf1zWHS+92O0whoI4Rvq6ZXLOukzcOQOKPsNaf4TUpmk7CM1+cNUCfMC6ITkPVc/efEvZSkQl5DqtXrxwAdpjVUj3AWCyXSwzDgP1+j91uByJKwNAwDGl8VRHXsGstczgMA5b1Knkxx5HlvpfoPucclssljFXjZ4BzDvv9HpvtFlFI7NSYcdZjtVzh8vISwzDg8vISy+US33//fZJBRITlUrhehlGiGDKh4dR1iJFSRIcaTyFyZS0jwHYkDqMvyVR1ruTUPUpzYJbn8wGtBN/KMT0ZS74BhEDougG/+/K3CZQGkHLmlxLWz/n1DgY5urERsIiIeL0oIfgwwFcVABIQka/Inuop3ZeWQy4BLpWTRgHaI+Nb09ABQlM5RGL+ihDVIadk1bk/MneIRYpgExmdeW+iBIXzfThDgBAwT9OU9gdjrfCrRLQSWWqMwSRzje8xJK9/kgukDoIq9XFd1+i6AZ3MC2vYGGzbFn3fJ+J1a3c4HA64vb3F69evOYKorvHi8lqMWo+//uu/xqeff4ZoAPP4gN3bNyAglRfVCKW2bdNrq5Fpqe+506yzUpXNJBDyueDEu47TOXjs8DiOWit5aso0FAU1lPdInVrKKbJarWZVOBJA6j2axQLtYoEXL14kXVHlgEb4p+pXIr/V9okh6ysA68D7/R5fffVVugdjMEshqSqtYONwcbFCLVxk5TVytC+Xrz3s32K322G322McJ0Cev140vOYs66M8/1kfdNYhGubE2FmHuh5RVw1gDCbpixgjV2SxHGxgCKDIESONpLcMfc8pmDFiGkeESVJiDKfUROLn3m234oQiWGeEz2jE2I8IscfFxQVevnwhUZGcqTGOI5btIq0V7zwMOMXGGZcjSaYxgXrPac8GONTaJwKmGJKCNoSRp5w1TOYDC7IGZA17gogARAQEATc45y5EraN9ZLQ7C0wcEl15B+c9vJSSqWBYeIgSyESkHnVTgbxDrDya5QrRWfQUcPv4FmEcMfQ937vkvxoJOVS0USsYqIABxHAg1Q8oabe6NIlESfsT2uYlOvmhvyk3LfUgUfqcCgF7bPBmlTa/L755h1L0c7UPOfdTHtynzvtz3HdW/kq0O6PMRAJZkgr4cwDJMYCUCXHVCDy+3nvuKhtURwBHOV/yPaZfsfFrFFyZn6PcoHRzBHQjcicKOQGYQsBEhEnC4yJFrmwkIZavX7/B6++/x8XFBZq6QdssWBHuBzzccQjg5nGDjaDy2+0W4zji+uYljKuwmia0i2XKO+yHgcMw6wp1XWG9XvOG5mxm2pcHti6xP+bPBYFmis1TD/JTXuV5qPlsKHPfxfl6M2psynH6GeY/l3Gbk+/NzqF/8n4ap3yCEBNJpRJR6nnTWQhFeoPIRWKQox4HTOOEMI0YpwGVc4zIV1ZKqTGEOvYDpsDgVQlwlAp8GMYTBSUrPKrclms6ryN9b0zOlT0mZUyPc2aN5LWoYFP+rSp5VIxXCUKkETECXBmD+Rf5o7JvVR4n0yXGFEWi4NX8JvkHSUZElttWogvKiRVJeT9Muv9AhBAijLO5tKoKktJwVTQFBgnpouKRBPwREy+fA1JBSIx+BXTK16IwQOm5jXh6qAB7yj46bebkfvl3RshX5/KWiBI4QPL9NEYBL4XgclISxVz+0hiTwrNVgdd5GIL2+XxOjeMIuKKcsYxyUlqBmY4BsF7CJU7ZIJ9CgFFAQ4zfUr4qSR7nvWN+v2XLg4VzX7xvWzzZo85dA6cgR7puOV/Kc5ZDx3ZjeglwBMT93T1ub29n8vOYfyMD51UCDkIIAjrl/HGAvYgaEee9B0EiXihHZzjrABuF1X+SqJsKtVSamKaJK07UXGKz78fE/VFVDYZhxNAPKZVDo0eIkAyUc/KIQUHWPzm8vZr1qf7FGJNRqR32x+grpT55zkHDaZCs049DwH/8+/8s5dkJvqpQe4+64ooU0zShrispScmVcCrvsVwsEikr910DAy7/3rYM4E9hlPWb55hG2dQC7p0DYPTY0vAEDKzVtMkI5yqYGEBGI7FE1lCWLjo+fI3j8wNafrw8NoQI2CjAi5Y6Z+6eQusRwCSP07vWD7TPoWMOMbK5fKteHzLnx3GagZ4hBAw9V5ggIjjr0txdLha4WC1wcXWFMQR00wj/IBVFVius12vmu4kxAYrH91vqgVZL0qfxUAOJ5s8EnMz3c88/vwadvNbjTHGcNtU1y3WiPEhELHuVg0Kj6/R8pY7g6xpeInwVIE2phsbO7uNYJpa2kN7LMAx48+aNOGd4vpV9oaC2tVyGtQQc07qPJM8BWFuh6/qCHHRIfB3GCdBjLZDkJEcaatr0JPxOYQqYqpDS9BLYYxxnMhTDZHROFyl1IAVexFHpkIB+QEqiC2BojQAmxVjVdY3rq2sBtY3wb/LxmqJiLQNoY4ywLgNN2h8/Ocko6y+UH14fxoArD4jiCUtFDivneUeUirfkxBkVMqJ0CIGdYIHZ8eAso75QMj9KYaKRCGEcYbxFVddYXFzi8sVLHKYRbx7v8fb71zCOcPniAoYIbVXDWIs9JsRpgoFD5XyKtFNh8Rxz+Njc/HNq7wRCdAiPFGGtoqKVVICMklpLABy0/rkqgTG6I4H0/g333H19CHDzcwInwGl+9/vaOz1oTzXKRkW5aZi8P8wPT8e+C8z4cf3yvv7M93esqj7dyigfFfxW0GUrkQ/spY6IgbDbH+CqGlXNtckBYOj7tB6HYcBXX32Fw+GA5WKJX/7iCxhjsN1s8e0fvsGrly9xsV6jbVqutPLtt9hut/hlIDxsd1iu1/j8F7+Ecw67/R6dEL7VbY3f/Oaf4MWLF7i6vsRqzczSyvwMiGwrvQrg4bM2MgdCzM98DtQ4Bj1OwInSqHxC+XnXb7SVirMec3ZsTQ57T997B1tu2OV51bgIheFns6IRTYSLwrYOD4coOa0WztmsrIMNiTLMUZ8tpZ6EgLHnPEvNt1RFRZVk4/X5CcfdoOcqc+ZLbyjwNMjBAC8lIsJzSldZ5SApIdoPR8rY8X0BwGQYNCDDqR45mmMOmAQxeOqqAhWWIq/AstqXwo1A0FJ28ltQTiMxCfzg8TeueK9AhjwuieHLOIqRjV2jPdTgEcNfPZwAyGjZU+GUkQohGuunr0mux6kuMo7Ww0BKyUWAUpa/BUnVGX5+NQKyNFJZwtEQsq0VdrZK52R7E8n5i7SkIn+69J7JwAIGElbM4IR6hykGVs6OlPDjWZAiu9KNFGAjNBWWDSMKUSKhWInTsqI6Jz8EsP+pms71Z133ucpTIVc1JXEcBjze3eO3v/0tvvztl/j7//AfRAkf0R06vHjxIkeqYb7enbPyl7kcjg0R9dxOYRL55FJe+q9//WtsX2zQbff4wx/+kPL0Ly8vUVcNrHFoGvVqO/zi8y9gzfcIE+Hm5gYGHodDh74bEUIv6X4Rw8BGaIgRdVUnIObYeEuA4RP60Tv36bMg1jsOL/bnY/BoxhslEYFV1WCagP/5//H/xNdffYVxHPHJZ5/BGY5U0PKTTdNgvV7DmlztaNG00mcWV1dXuLq6So6G5aqFMcA0DbAOqWrD9fU1l2deLtmp0TQJhCqjC/S8+l498SUgUvvchyXn1ZzYm2Atc05Mk+5zarQDIdBpPxFhCplUnEEun/gc2rZNe+fjwwOmacRy0aR+z2Dd+bGNxJEzSrRNJCWLJVLEe4+9EC6qN7uua6zWK7ySyNTVYoFf/vKX+OjVR1gtF6i8lCadJtzc3GAiwvpijY8//hiL9QoPjw/Y7/d8jyb3mXUKBGu//Pzy51176TmQ8xzoNdND5Xtdfwqi6fyx1sJJUQsFIgEZp0hg2tb5/Q0DR+Q462C9SyDINPEaGsdROD/2PMdrKwS8EePUY7W+wWLZoKqzTFBwRvWzEPKc9J6w3W6w2Wyw2+2w33cCYNV4fBjFjjYJgGViZDub+1xJisGJi4uL1B8KkMVIiRNDq6lstg8sN4tobAbBMp9RGfHjiYt1MPjsUJPHNHGKZj8YXF9f47PPPsV6tcLUD+jHCc5YOGMZKAHECc/RJ7pHaMTek7rtmfZ8gKP0bIiCRRAWfbXXnJl9K7/Mr+S4KChkYp03oopZfg2jURUEZw2q2sNawJjIHqswwcTIyksMcERorMXFYoFXl5c4TJy3tK5b0DBhe//AeZ6LBq7yOBy2mMYJBszYDccK4jhNcOYIUSz6wDzx+qSvzijIwHnD5I9p5XXeNeDH96N52axYszKqQp/D+xihJhMSOlpVNYyJZ5/h/D08fdx5b8HPC1w8t/28ymPx/MVlYuQ5T0QphBGgmXdOwSPuJnPmNZ0I/uN2PD4lUv70ceebGmPnH/P83LciCI01INm8JwCNr+FrJgOtHCsIUbycq9UKV9dXWK1WuLi4wDiM+Oqrr3B9fc0RAdOE//wP/4Cb62vc3NzAO4cXr17i4uoSy9UStqoBA9ze38J4TpkYxhFtW2OaRgSacOj2KVqg73sJmeUIgxI4CIGjzshkhBmhXFuah6rM4uXnjISfXxd44vO5Epo/Pz1WBX/Z58e/mQEvRyDZsYJQ/ub4nOe8aQpSGMPGbASj+lH2CI7wk5KyxiVlXkE9NnANrCP4GoB1MM4zz0eMoFh6BRQY5/+Xc0yVXGd5rjVtM1dyxFDOr/Uc/O/V1Y3sU/K9gggSKUGxiHbTz4gNX/W4pN+mC/B67odBlBCtlsLDbqJGcJBwnSBt6vwa/HkiFpUUIeLjQ8ylLxXAiuDfs9FP8jtoTQH5Pd+bQV7KhghRje805HqMAg8AIo+DEfAi9UskybNN8RlprMpxK+BPifyUOW0NbCqBbGAQpA/l7lWB0Io6MMwRwjmzsIhS9hhCgBvTJh5I+gLHIEQGmrwDp7IACeQsjR2DwnBOc6pAXGTAzq2n3Jsk3rbsEdNoN41cCkSAZceN935m1Oc1ORO1P2t7Sp85BXfoRJTNgVOTvILGGAFzGMgeBzbY/u7v/g6/++or/P53XwNg4jvNIT++pzLEPMnAY1knr5NHVxR0TSm6u7uDMQbr1QrrdplSWeq6xvX1Fbz3GIZRKhr0MMZgtWQg3lqLxWIBA5eiNPb7LkekhZAU9cVyAe9dMh5LU1FT4owxM8DtOePyYzSnY7k+d1SpMOAVNo4jG8bWY7m+QAwR6zXvxdHHtHeDRG+UKGtrIkDZMOqHgPuHLYgI280G3lv4yqFtXYo6AIC6rsToZF2Ix89ylJPzMAZFGgrfZyXjr3OBiRoNLlYrAR4c2naBppXyl3WDdtGiEf6Fum6wWi2xWkvJTkk94ahTvr7+q3t5u1xJWpFW+omYpoj9foumqVHXHOXSNDW8z4am9nGMke2cJNGLCCU1drXijjE49D2DueK1P/QHbLYb3D8+4Pb2HgYGbdPgn//zf47FYoG2brBoGqxXmv5A2O332Oy2uN884vXdLa4OV/CVx0VkMkr15nshOR7kfV7nRWRGvlVpeZ0/V6f8EN2TiHWvUv8AcgRH+XvVBbQaTHJSGDOTGyXIAYmAOE4lLMFYvY41FjFoxCdSFTldV+M44nA44O7uLjl0InGk3jhxpNf1zQ3WFxfwlU+UfCT7dpBrB4qiC7ND/3GzwW6/R5C54WPkuemQInAsuJqpMxZxCjj0Q9JPOLXRMQ8HDBw4ysIaK1xsHC00ybhXdQ1vLFzdYFE36b54fmaAIwHVkdOUSWwaXzmEacBgDGgKCMZivVji1c1LTOOYIo7KsSjltvMOY8/AdNd1MM4iGqB/F2dR0Z6fojIznrJgTmLalMoMJe+RKpCqRM6mb+FtASBaT+Z6ADhEvAyZAjGBkbUGykFgQgRNAXEYMXU9s6MPEypjYWLE1A8I04QKLbO4gpUYioY9WdbAKOlZoYSZ8j7Tw8/v/ylF5ilQ448x5J9C989d853XSUq3KmjHDMwx/8HkEFIzN9BY2SvvT+/jRzzcz9g+pM//NN4xI2hfkY5CBNgy3O90bLMCUhhrBfDxIaDGU8eY4rP8+Ww15N/NT5J+VxoB6bwFqm6MyUSWBFS+hoGZlVcEEZqmwkKUEN14x3HCMAy4v78viAoxC0vkkMSGy1MFLkM9hAl1w8ZCCAHDxOkSMUaM0yivA8Zp5PxY0uilLHCjEg4aIUkSY+s4cuKcp/Vdntfznx+ttXcAi8f3+a5rJLmKU1l1fOyxl+/ceebgWintxZiOma+ICoDAFMpG9h7KbmIsrHXwnvuZDXndFxT4OVXMgblHgSM46hPl55wyn2SnzWVyj9ffsXJa/qt/ZRj98RqyziVbPUU9m5yWxGJZ5zPz0pRAxgw4hISeRoKNIUVHcYip3KvJkTZpTEXWpPFDuZfnNU3F//OzqPIKpDLjAlCpUa9rGmrsygUINKMM4LBVviInqxhWJOW1HhqTVlF+rlBNjgbTpyDdo0ixBlPeqrSCQ8rILZp8FQV4kkwD5T4SPaeMwNBzFclkqc9Ooh+4cxJRrI6NglPJ0UAAbJ8+K5XzUraWhseHbV05cvDHthNwgwR0Ur3I4CxPhIK/qk8oEKDh0q9fv8bd3R36vsfxGtR/y75QYzjtL0/cb+Y84GOVXPS7777jFAtfYb1YYrlcAmAv+WrFhIsxRsQpl3AdhgHD0Iu3k+NvNKf8eK+2liPJ6rqeRSODCpCMeybJw5JXoHz+0nj8qTSVp+S/MRxVdH//gLu7O7Rti+vrGxARFosliPYgYlBndD6Nn4IAnAJm0/PGSJL+E3A49HAO8N5imhz6PlfMKcH6MtpPPesqZxU4IaKZoapOFAY41qgql6ra1AIYarSI/lvXnGqjXA2cuuAScJzf58+WFxfZ4E0RA8AwjGiaGk1Toa3rlB4RU7njss81Bq8cACRQI4gch5EovaQ/SdlTiXYEuLplVddYLJfwzmIKE27v9hwts1hgtVqmCBMF/MZxRN/1sNV+xnGTouQjV5uc3xxE3h/Po9kRT86v5+rj54576tzndE2Ao4JO9vgC4Cj/1bTKk2se6XRJdhHldZp0A/6NEnXmiFDmdjGiz0zTiNVqJRFJPp9Twc8o+63MA1aBCF3fM7BRVXBuFGDXwzlgsll/jiEg2AnWuDQ/vPdcdticporze5bH3nscZI05+Vxlm4LRAEc2KbA8jiOvkWARJinwYYqpDKS5Xwlvj3IghTChdp51mLSJ8T6p81RlCwEpXeU57fkkozEL4XxxvRXNyc/3RkldyqqKLmQ+lhVWay3TtBmtn81qjDXsmfHeiYCworwQvLPwYJZgDuGZ0O/3eHxzy2y5MWB72METwURCnCYMfY96uWDmeRg2jmJkpfMJ++LErCt0zIQRFAecAzVK5Wam6Ly3fRjfxjlFQFu5UebwZuTNNRbghirUYOSQmaf5PU4EsUTaPGEAP3WP5+7vTwMsvL996H18OGBl0h8hCy5AUh6OKtNkZSlHbZAMIBHEONL35++lVKCe+k6V0+PNVq+p15ArnR5zdJ0054hmG8osRDeyQdQsGuz7AbvtFmGc0B86gAjX10tcXqxRVRVev36N3W6Hpm7w8Uef4JtvvkFd1Vg0LT777DMOyXMO33//vdQUr3DoDoDzIGMwgUMtm7oGLNAPHcZpyB7TwHnXw9gn7xuAWXWlTA5oYG1Ihpc88UwxPAYCjl+fa8ffh3AqT5469jngSTbigHNmwPH9nwNrjG5cZt4vSiwbY4SNFtEQl9wuDJwkY2Kc3UOa48RCSftYqxbke87XP14fx2HrqpAeewTOgcBUYgdF+s375FIJZhwz/c/ksfzbLpb8jhPpZ8bKuXOXYdTnlMSSEFq20LSHluHYx78pDe/jsTl+nTqISKJotHME9yaNPJHzgzBOATAhqwpFRyQdoPjSS9SaARIfCXdCfq2f5zljkvIUo1Y740psFnkeaVZNGkWNruKXuc1AraM0RZo/hgGSMpaIaCnPzzzPCWQKngN5ZgOJeJIr8flcUiDHcQSZCWNknpCnUlT+qC3zeVt2fuZnXMwIqMXA0XkwXRX2/AH/E0LAJJwCb9++xX6/F4LFLhm3atACc12LvfbZAzibckfzWo1b5yx2ux2GcUA39HDO4ebqGr/+5RdYrVaJc6NtWwAcLbDf75NxeH9/j4eHB2y3O4zjBGczj0N5b8ZwyPhisWCyUwE5Q4xpCGLUUpx5/hx7pef7tDwbPmgIn2zHxmHpjLAw+O677/Ff/st/wc3NDV6+fAlAvMVSzWa1WqGrDugkvVOBCOcc2rpJwIUSWYYQEKcIX3H1uEijhM3naJ7SSNWojLI6kcq1kpBa/3LZSY4U1abf6RrTqM3yewVLUjSI88nYz3OH76ddtlit13j58gVevnyJ9XqdynBWlUflHZra4ze/+Q1urq+hIXtPrYsEXhojFSTBhNwwWpYMvvIwAs7tdvtUSvmjjz5K86SfBrx9+4jN4wbfffstPv34E3z80Uf4Z//sn+L6xQ0W6yVs5bHZ71Ik0+bxUSIM/GxvHoYBvq4Kg/gcqjGfhfrJuef8UH35xGYSYOFd5y1BJwU4jvfRuZ5gE2gUj47NoKmZ6a/G2MyzbQxGmXN8rxZd12G3Y+LXula5lFNbp2nE5eUlVqslqtoXoJqkpowcragcHWHiVJXDoQNgcLG+BEiB0wbe2xxdAaFbIICiSXKL01Z8Ij8u9Sb+vIL3DD48PHBaSlVVGIYsgxV05meNKSVMAQ4i4aGSPTREIMYpVbEBkMDEbn/gVPRxwqpp4AuAgyLblnpureqi3Eg/eZnYEr0oIzVmBr9ybSQlhuY/Fo1ESYpzMgtx+TsH0BQAE2GdgTGEqnJYLls0tcc0TDCIMIEAcCUVRMAZCzMFhO6ATRgkLzbi85cfYawIpq5x2O3h2waVKSNL+EUIMW1+yhb/nPbnYZL/uBZi4HBkCZMrK7Yo+u68F8ON0UclWCuP4/Y8ofUUCFPmVP5jtnLBP6f9McBM6WnSaBkAqcwoy/ESFSZovXkQjtJXzngBiu+Kd0ChHulXSXlKPtJzaS95zX9IS78uNpT0hRi0h90ecA7r1QrLpsXleg3vPPZbZnv+7JNP8T/+q3+Fq6srfPbpZ/jv//v/LX7729/ihx9+wDfffIsvv/wSu/0ehhjhbqWG+Xa/B2KArytcCscGEWG732J32GKcBrjKYrlewHqLMSjQEYo+EcWTjkjunINWjGJ+2Az4ngM3zr0/31g6ZeALyWDIo2BOhI9uwsWhZ66ZX58UuOOLZADBGCGOml9P7yXPX1XIQ84fdezR5IgMIU0rQFQuq5bBCi9VJxQUN9bK5lyUBJRvDRHLe/USmgzCzec6r5VxDDM5pcedgq2yHqSKjO5PSIBKTjHSZyctOwgU1jKdGFmQfdLanM6Z96CnzJRS0ZrLZwUKOEyby+Z6DdV3TmSIhIxOoSgTzCmIydvEHSCg9vnXRnEn5Z6IxCUhEaAxDBFBSEglVzlqCoemi5y+tlQA5+kZxeBDVmIjMngQ0xVziqxW99EKR4EIiFN6Bm+spNIAWuo2IVoiV7PSrP0p86KoHJPnQTHDCiOsTPkyOo8E3CBjQNakUF4i9nqHGHgsrGXHi8neqkAEGrmCihpzZRhvCVz9uTUqgKzT71QXzIae9sv+sMeXX37JaR/tAmGacHt7CwAp8k77T9e0cnCUKSo81zO3isrtaZpEITfwlcPhcMB+f8DjZsPnHyd8/snnYKc5G0dt24rn2+Hbb7/Fzc0NnHP4/e9/j92OS8HGSHA2l689ft6mabBardE0DUe1aVRCcYwhpPB7jUI8dTr9tO0ccFo2BRBfffwCU/gNCBytAtkL66pCVdVo2wa73Y49s4slvvvmGwA8rpX3OOwP6CU6QJ9vvz2gXdQIYcR+v8F+v015/uW9qVGkBtbbt28F9OKym1bKSD7lVBjHKaUNpuhBcMq1d7kUaqSIylczItg0l0gAZCMwu+hh3333Pby/xe3bW/zb3f8iEZ4xgS4AYb1s8D/9T/8T/uW//Jf49Rdf5P0UR6DGESimW27Ji2CtlYopBg+Pj9h3e4xhgnEW/dAnI/zmxQt8/NHHoEj45S9/iaausWiZC2W73aJuavzN3/wNXF2BwAbn7eM9HLj8p3Vutj7PwxcogIbnQW3PncPH8/LYKfGuK5VyQeVzqcuW+v2x47kEN/R7ay0c3Gysku5jMoeQ8kMoULDZbFJ6ChV7nXIcOueY3F4ITUsZBoCzEFQ+WoeJuGz24XCAtRYvXrxAVdXJdq2qCiuzRNPUM7naNkoAXKfSws551HWummOMkbKvHN3Wtm0q+9o0DTabh9Qvm80m9dcwTIkbZ7vdJjDp/v4ezglQ6gBjMrB4fXOJq6srXF5eYBw6BjLk/tX2KeeAAfPx9QcGQ7bbHbbbLXa73bPm0rMBjkQWXgIaRwrCMXKumkn2npikxRhhMWbFFvLaAhTFw5FR06bhEC/SUKmoObq8kTlXwxn2qkyBhZlFRNvWcBWBfIVpZGJRCjFfU5XdKMqItQw5PaOVmxM/Wl52x6jj8QJ9bnufPfTHbHqaBhBjFNSM2NCOMRkrliJgXCFoI44F8dPe5Xff/If2xR/T/lTXeU6brZLUf5nAKQZZH4bfp99RwbtBZd+VZIc6jkfm1QykOPrdiaGXr/s0OKIGQHGtJ37PStLpXCGRGxYAnIOxDjA2s1/HCO8sXr54gc8++wzfffstI7iRUeO//du/xS9+8Uv86ldvcXFxkbygu90OFCP6ocfr27dwvkIE8x/cP3CudYisQCp5Vl1XqYQt90mZZsAKDYCktPBrBmAplsBCfr4/BvxK136iQsLTa+48uHJOFh2viHmEhnqS4pPnO46K0LDIFFEQQuLiSOBDMdcssrIS0hQ6mncnSo6A6zGwQViEVZ7rar2vUpEpv5u9z093tMdROn+yi+VFWo/FrereordjTAFlFPeYVEM6D0hpn5X/zp9t/l5zh714GAHhVXLZKCy9nGWflP1+YvSwtSqASgCFY4ADTCJeABxWODDIRJhoBNIgWDISxxlhIntvCUwUnjuykJERiaBcP0+gGrKjJQqPFEeSxFTSnYjBMKvAiKQ2KVhGOlIie+fqvKzrci6UsBTNIypyPjqlwc17JWafRR1n6WsLUcit5ag25W9AjiQ7VrD/mJYkwAdsi+dkyLnvGHzKY5bBo/IGKKUAssLNbP6HwwG///3v2UvuPfozXrrj+ZmB8+Owaz5GIy60KpcxXHlPI4NhgHEakwG9Wq1wf38vABKfgz2OC6zXa1xIWkJdNyDSigFgwlnJhwex7FaeCD5edNiQ0yqMpCWl38GcyKrj+fTHjfzTrbye8ilp5cRhHDCOPZrGQyuGDOMAYwghTuiHAx7u77FYLsEq9AjnmGh6uWxhrUE9VjOgKYaApq1hTI3lssE4XiQds+yDMmrHGINXr14dlRF/Wt8hAsKgTouYABStADFNo0RzTFIe2s4iNln2BoAyITdJVJkJEft9B+eYG2a73TKI7dgpwNcJOBjmJFouFknXMyanLDw9IEh63TiOGCQ833mO4OiHHgQhWfUe4zglB1JVVVgtl/DOayVwKdFr4YgrUzrPJVMJnDJwt3lIvwUknctmknDtj3RzZScdNYNT0fK0Tvr8lnTO8lpPyMJ32yanr0td9RhAtZiXoeVjFejKUZFllPJut8PDwwOAzLFn7FweaERFGRkyvzep1iPn0LLACkhMU0TfD5imEYvFAtYuAUOzVO3V8iJFVa3Xa3k2TQHOqTHOOXRdjxhH1HWN/X6fqkaFwNWCSrBYQXbvmZw3hCDgoOqFNjnOy2G4vLjAUubmUKzr8vmTA0OuNY7M0xGmCZ1UkNGKWO9rzwY4lPowKfsJ2ABUOZibONnjds7bCPUVGyQlUsN4AMBaDTHyaFueCKT50TGKosXghK0qVMahqSp0UwDEU1U7C+stoq8QxhFhYsNJC9SpgqHJM8YZ4Ec6Rt4Fajx1zPtb9lCeu96zznC8aGQ4YohA4tlQlDNiCiPc5GDtCFjHjmpTehNz7e7jZyOa53K9615+7PP83O04N+2nbXPFrFQLAYigEGFii+goyv3DytTcIDk9+/PnzMnGc0bxzcbbU08zPxedubcy3DYr7UzWVNU1IjjfdLvdous6EdoOn3/+KWIk/OH3v8e/+Tf/BvvdHp98/Cn+1b/6V1itWGB/8cUXKQz47du3+P3XX+P3v/sa//DVl6ibBtY77LsDHh8eUFUVrq6usFwu0TQNjGEFVv+0VLQq4ExeqFwpIW2EZABSC36W02+Q/3neWj83LuYZa+ict/A5RhAbfnNF+hzAcWJUFZZ7uf6PjecpBFiRq7N7o/Ke8/1pCbyTZ53pUdnEDERwVKahPG18PRWRdTrvwYDbmXM9tW6eBgjl/gsAE0BRGn1+/DFYpP+WOebHx89BC4K3BLhs8J3zDqbjjwylci9Mr/OD6lUZ4IjKlcJlUngtMOjBv49w1gtARprHwoSdJGR68hpgQH3s+hSTQfI5X9pgXtZREzr0cwUeQ5KRDM7LM0SCZ4rbE4dEIH2GTBSrBiYbIHIvJs51G8ppfKmvYaC0MER06iSh+fUzgAfmqLAEZ7nKFCL3SYgRoZD7ZSj1McD4p2xPrYU5eF0a44XsKH4fiz7Q6IztZov/9J/+E1arFbznCAtV9DVl45yTpeRFKPdvle3GMJmpGgca9cGAoEckwmKxwMXFJW5ubnB3dyeRBJQ8s8vlEpeXlwymG4O2XQAapUYSMRKiGK4GStSuhqc66aYwN9gJyg2CBHiUMuDnbGfBFKCIIGE9f7N5wN3dW4Q4IgbCMIz8fgopXPz169dYr7kix9QPEvmyQl05cCi7AZGTihCEKQwwA2HRtrh++RJaitXabOzo/emYhxBwfX2dPMXn+I5YDkgUVozoDx2GgQ2k/b5D1x0wjgO6bsB+v0XfDzgcOhwOOwE6JiSuLVLAR8UgwRiO3CQC2xOUq14sFgueu5U4aqRowaeffoqPP/kk8U5J7z85LkSU0iVggH4c0PU9R5lUNUdsjCOsZyJQHyO6ww7eOUSZ103bom1bBveGEaAI6z1a4YHphwFN26a1APA6rJuGry/kphxplvUhvr/5E2jf6GeEuVz6EHBjps++R199H4Chxz+1h+q/6bXl0ulzGWJSdZQTQI1MjgoyBcG5c3h4eMDbt29hTOZQchVXRbHW8tpoalRFxbcZuCKPMY5Tmutd1zFAIuOyWIhuYQgXFxdYrRao6ipVgDLG4PrqBRREvry8TKnEIUSJBsrltDkNhEmUHx8fEUJA27YgigkQmfWLtbN712pWVcUOQwY7JxgTk/y+efGCKy1ZmyKUncxBI+PlrEWgmGQj8x1xShxXj9n/9ABHgWsiwEBp3ngzS7iHDD4l7TSrR0fNFEhfIs9B+q2xBs4Z1JUHtTWa2oGcQ7QOlWVGZUSg73rQOGIkVkoOfY/D0GPXdQiPNRYfX+Ni9QoI7M3x3gNhYEXImOLJ/jwM7D9VKxeqhpZzXpPF3h3gXQVb1Tn0Ez6FXo9jRvCUeIkNb1XElAF7LkjKf/W1Lq4PaR+q1H3I8R967g9RQtiwmCvH2fAvxsSwMcjeBPXelh7jY++xhtUfw4wnd4tzG+u7NpL83bs3ZCpfixfSOZfW9SlazmlQxrIiyz1jsNtusX3cYLfZYbuZ4KzHxx99hH/9r/81Pv/8c0zjhBcvXnHJtHHENAW8ePECy+USiwWzpH/xqy/g/08e/9f/+/8Nh7HHdrfF1999g6++/ArWGHz88cf4/PPPcXNzg27osdtssdtvceh2LBdIKnaQAD5G0lC0PCTAkRsJ4EgsvPOefiagd6oAqPcgp24lZfTotbaSW+EpkGN+nYIEsvz0yHgyhvOBvfPze7ZWZHgRwSERYNNkQTYiRNKJPT+fMZnklAhDL2HIkHKZEr1X1lZXwzNK5ZJABGsjcmWnvB7eZfyVINRp30bEoxBpfa2AVdk/+ZgywiKvlxLkMgawFRswMPPzM9jJn1trpTwrYL07ugczu/+S6DTEAJomwFpO08CcxwOYlwa2Zk6oNnttTBozJe0sOVc49iJISTcLspRET1RQQwEENdSMgBMCGiDNcYv1uoFqE0Rm9nqepsfnOH7NXlaJFFGwQ+7BjAEgjpJAmicCWsQAAs+l5E21BjHOuR6ixp0UIB5XqFETHrNoj/TMOAWciIiJA2V8YoywyCSZ5bwiOlUk30cm/OfQKOp+ZLLeKMOank0MA2st6qrB7e0t3rx9g6+//hp/+7d/ixgjDodDAiL02HL9ab9oWHhJ1sd/Ft5zDvehO2C73crvDGgTmUxU9iYFyNXLyf1t8ebNG4zjiMfHDV68eCFGciflFqekO/WdgpEm8TlptEDdNFiv1gy0yN4IayQVT/ojaORyTmMC5gbaTz5ORzJIP5vPL0III8hE/PKLz/HLX/4CTdPi4eEe97cPGAcOpd/tdgkk+sPXv5OolxVe3LzAOE6YphG9lDR9fHzE7d2A3X6PxaLC559/XqQpc1USlUgMfsVkgPX9iMOhL6r+5TWZZGERbWwpp1ku2iVWqzWsNbDGg7dXlkmRJjRNi0W7wBSYEyQGQoijyCwmEDVGwRdCxIRx4moZb968wTD06Pse//4//J04aSa0lcdut8Nuu8Vqucz2Uep/5P1TooBgHUIkTJHTm+7u7nHouMLJYrlG07bwdYWXr1Y47Ds8PDygrtucUrVeo65rVFXFRu04gmLkipQCWHR9h6auU1rAMDAotVwuYK3liJFxRFXXspbPzZ/Tj89rmD9dY17A90exHYN3z2lWOCDOEViWtpKeX2UYME8fnKYJX3/9Nb766ispiTzIfQMhTFguWty8eIGqqeHqCq7ivyggntwMyBA2ux2qqkY0wEQRVdMiRoLxDstqgappEOKEV69e4cXLGywWLe7u7rgyFAw+/fTTlPa1Wq0E6Dtgt9sDQJonHFHSwlqHly9fJn6azz77DN4zx9HNzU16Xu89um6QCkRM5H55eSmEowOahqv2HLo9YpzQ91xZ6vPPPsPl5SXGaUIkzh6onEflPe8Pgec/iMeaI/sYpCQibLZb7Pf7n4FkNOujCdxgJUbADAKYCV2RvtIwotk/yQsjr0AGJgqzv6x/a1gZNM7CeA84B/IGwRL2w4BlzYRNhioOY/UGVFlUrkFsHKj1iMsapq0wmYhoCcZbVho1DNQAzlSwopOhzI3Uez27jhJOOfv0eLP4qdpzF+tT1519XgDIhjiyGGCla5wmxMMeygruPIeKOuthHZdeNMZyXXBnUY08ia1OyCgETdbBOpeUvpmxYpCUD4PCoDq593f14Z8HYPGeMxX/yh9prBBJP+Q/VryPAYqjCA2SdUYlAPH+Z3gKpDj/rGol0gkdjQZ3k677J8CUdEwCCE6/AzIvAZBzl+uqxmq1wnq9ZmJhQZ8/+eQjHA7/HWIkvLi5RlW1IAK8j1itVlx6FkBVV1i0C47GsAa2cqjbBovLFdbCjn99fS0RGxViDGgXLZcIXK3xA77jTo3Zm51wgOJx2aB793aevJilwTg/YAYMzT/Pxh1/lA1lKnIdslyeG8L5dTrl/Lh33PP8lgmIFtGEo7lYhhKrsc0gh42cbiRCIYMARwBBlqOF8S5yldQQnYEW87XAukZI7489u++Sh8dAa+qToj/nz3sqosrnNwm00O+K/pMWpbwpJUBkDoawAYz0+hTIJMVH0nVVFhhjZ/cDqLIfi3mQ+zDms6Rz673keWeKz/K8I0MALI/xUV9bsHOC577KK5EXknJCJARtpHxDGlOZ+yX3aX5WvR9+XYaSm/RsMbJ3Na1bASezUpzlMgmwESmmaCMemyrNP1W0InHpvigcPbNBPpkY+XplLni6dyqvRXlcC2CkONU7Qcv5kT9POw/qzb8v/52znBXpY8WepUadAfdNdzig2zNJZZgYlGJONEoln8/dUwoL1wgXOz8uhIh+YC/9brcXPgXCMPZYr5lcdJy42sBut8e+O2CcJjhnUTcNvvnuW+wOezxuHnFzc4PtdptywLUiyDhO6PsDiAys9QXhMs+TqvJo2iavBWKAn4FCWXsGAvEj/4lqndqR0P6xI/4UYMKEuZnbSIFXioRpGHHYH+Csx8VqjdVyhca3qbzrOErUxnqFunaofIW2abBeX2IcihBzAYcuLhhIur66xq9+9Us458H8FRH7/Q5K2LqQ1A4iQtd16d6V9yCDA8L1RJRkHhHBxCxLDWxa7zo+SnTOegY758xIMJgwgasZUSGb0v5pGEwdhDxxuVxwNZamQxQvfdM0uLq4wKJdwvu6GNm8VxCrhel+k0wS7zZHq3C0SAhBKoNxmdvFYgVjDPOX9AOGGBCmEd+MI5Zty9wviyWnnYeAvttjmgKnDDUNjGPzL8SA+/t7iXZifpIxBCE4LefN6Vw8r0Oen5k/RrdWfUbXDKf3FanPxzqtXj59LDYHh9xCnTrFLpDWmEVJYl3s/Ud7ZJpPhczW/Z9LWo+4v78XLgrH+53q/xRTRBiXs+fIPT1PlNLwXlKdhqFH5atU2rptGhlDKxV6PD+DAL1VVQNkME7sgPDew0vaUVVVIAMsYJhQVPgzKu9RydiHEPHxJ5+gHwZM44j1eo3dbgsvKU2r1RoAxPHdo20zsMYVYTSCowZAGKdBotkYJLm4vMJisYQxRsjFpUytrE3d53VvjEH4O6Sy2DhKxcNnzqXnAxzFpCi3L4uYK4GZPBlKgMBAJ6JMkHwUAAsjqJyD6Ati/ZEByFkuTl85BGcw2ogxDHCmBlUOZD17r7wFNY4FCREsLYBVjc4DgwkMcjjiJx4lrDVyto8ysBNF5A1m9lBIdf2OV5CZL3xj9HjphkLhLd+n4598Iz11YqweH/Oc9v9n709/bEmy/EDsZ4svd4nlxcuXayW7KXaTFCGRBIgRpAE0auiPHf0PrU/ESBiADc00R4CaQ5BVWVVZub01Iu7m7mZ29OHYMTP36zfixnsvq7LIscTLuNevu7mtx875nW0siBEKwSsSjUABwQ0gCcpEEsTJQkfQwqagToCK6Xv9MECZ7HeaIlCLtqVg8ErNStZEcQyEEecODRwJcccCCdIjanJfZqRYy1MIMDPjV/KMTyPC6qhtuZ64F+TQKgIMKU0gcslSgAUKsd7gNSgxN6SuVG/RxuO25p01/eWoV1SCFeUddPQMr5eJqTZmQA5h+BOt4HFJfvTFtiFwhp50SMTHm+ibWFUV9vsddjtORXd9vcYnn3wCYwyeP7/C3e0BznsYQ1isljElF5vlGWugjMF2cwdTWVRNjetPPsOiYU1x2y6w2Wx4jYLQLhqs12tcxVgeMuBK/PpluRVCFibghjCklJdmHpk4xuUqGYsAebwVSoZqvK5yjoJyNjXKmUorXcgVlbVLCfxcWf2JZc9DEeAl57u0ReW1TxTN/ANruxUFaFLQ4upDFPOiR7o+6jVf1uX2F+u/I5AhZ+QBsjZlajo61ZiXe/SUJZk0SU8EqVOgtUqzoeI4P+x+yIysQIQB2VKBa+MuCdMkNCn7abMcTfGeGL9CGGSiCCALoyTMlo8+vHE9IQMJPIbTdUZxPnMvx0UhFG3m7cDZCtK4xmuKyjnkuoMKMMkdMr6P5MwP5QZAPkb1qO+x+tTaOHrpgtKUgqgqAnwEODQQz6KiX4kGio2GMKH5Oo+l56DczqF0ppIZLPe2nGkQAbE4+46cpQqh5gi8oLI+LnPWGw+uuymp+MBy+myc0EKKlKgQMsrINAnkjoCf1hqH3T7F3HB9j+BZEAjOJxPmKf2Rv9rEeEo6x7GQ350P6PoBu8Oe/cpDTFO63aEfOOgoxxswuN9ucL/dchrGukLdNtjETAiVtfirf/JXePv2HW5vOYNK3/fsptEP0WRaoapYWSQBJ5WKAEdTg4r/0nqZDKMq/oFoBHLMsIcjpmY6PVO+oSxB1hyE3+a/erIOtdIgH+CGAbvNDuQIlW04o4mnpEkN5FDXDZZLTkeqwMGj23aZg4dGvnIYBrx48QJaKywXSzy/uUkm6845bDabtK7X63U0jVfouj20tlCK+XfnfEH7pZcCfMe95ULe7gEpe8rhcMCh6+Al5hfYVXJwDsoxHwYIfxbnjJADNoOtHg6HPTabe6zXa9S1TSwQB3Ks8OzZcyyXK3YtURBjdZaIClYi90HiHCCupyrWKWb+ClUUdC/WK4AC7u9qbG7v0ni8fvUyBRb97MVnUFrBDQPevHqJ+/t71HWNzz77DAFsbbDvDvjxxx+xWC7Z/dNYOKIYXqBYqcyYprE+fdq9XznF1yYap/I4pXSik0Yc8Vnickr5H012g3xXRXfLtggoAmS6oyPTkmh3nMMQmB7c3d3h7u6OAVhtkizAc2iwWiyTS0sV3TNCdE8MAJTh8fd+AEIGdBZtg35wUNpg0dbJrU3FhUUquscFYstKpWDjGrLWIihw1pWYXdDEuDNV06CqahABN8+fY7vZoOu6aBm9hDEabbvAYsFKQl6XOsURadsWTVOx50W0+CAwaAjF8V+ggYuLC7QRtDTGAvAwUNBgy1NxZRW+kogwOAfnAwJxem7n/NEcnipnAxx+VF+a7TjZQJYCOGKsJ9FK8H3C/mTMjZkSD4VGmJsuoCIDDUbeoQ16BGyDg765wObuLW7DAZefrPEmeIA8oDVsU8NUBruaQManiXa1wx4efejw29sfMFxo3JgB7XqFmmL6IDck5tpD8v5yF0XYIYjgkjda1giJxqsQVyJ3NtYoinlwOZBjJuCopH01d4AVLj3pHZGBoGI3Q5jjcf0+Cai5BMrZEIgIfYzkS0Twg8/yq/SNJkJdfI8xCtbo7E+pTbTIyd7QWktQGY22bVKQSWbiNJQyKV+z0jr5qimloIxhoagwUeWgVmbkpytBcMro9VOhqRSYWDiYd5eZYyJL5hSTA4sP2sJ0khy8HxCCi6ZXA9zgYgCvId1njIpjgyOhMi+F4zghss8IMVNDnKh5MkCcU33muohCsvYS8S8IDgDW4qq8thVjN/xurdNa8IHT/4UhYLVa4OJijZ8qg8NhD6UcbBT22IzVQxuL/+Xv/yf84fe/w7//93+Pzz77HJeXl1hG805jDRbLJZp6kSI4y5oxxqJZNtgedtFcmWDJonN7vLl9heuLSybybgD5AVW1wHq5wMuXLxHcgPVqido2UKTZZ5scyPE+YU1hVeTpLg4/oMRu0ux4CHPKd+lIG0jFexTPlS7GOoUtUBjt55BCDoiQWzCmSkVNVPw9al7YiELlRlGh71Dj+S9XCgucx8LW2SWaZkOYJGl64TPtyz2oNcs6Z1b/mEebL2IgTC1GEl90Sigc5uOBfEiJvCozI1plbEnlcea9HpLbBD+oYjYxzYIGQgSfAajo5qU0lFbwYN/5wTuM3TxyK8gP6Torx+UehZwaNYOO43BExflWXAk+HIWtEjeRUyVpiBHplgjEiYcobx5/FbpWXDi6VxW+wqbKZzMV9JCCCNtch7ydrQoCFLL1kw8O5Aa4foCLMUhk5lTRbCk6Av6jNgMcm0azFSmbDfPaHIZh5L8tgt4QAmxVJd9jSUEp90ta5tI3ejLSiRcZtU8plFl/pu2cDqsIi6nWE5I2RdDXJFeoaKcgvAIApWKWH0UcMwZAvz9gt92i6zpoDfzw4/fo9nvc39/DagOiAGs1A03OwYcQ07eysmC5bKFj+tHdbofni2cAFLrBY7VaYbvfo+sdNtsdTM1KGmUMumHAEH3DbVODjMam26O+aLFcrbFar7FYr/Dt99/hx+9/wMtXr6ChEXzA3d0dKsNz0x0OCN7DGAujNCqroHTgmBXKwdYazaLC4F1a9H3MKsKpVOsUc8EPjoPiEkCeBR4KIQk541nJZ/VovY1+x4wQyHCTiRr84BzIhcRrucFh6PsUu8EfAlq9wteff4nV4hKu8/jt97/FzSfP0bZLhOCx2W3QDw7D3T0Wixb393fY3G+wWCywXCxglcFt1GjXVY3PP/sULvKX290dDocdKlujXSzw/JML9P2Avh9w6O5gPQtT/XBAVTVRaIo0DJknlY7KUlVKoaqi+5tCPAuXxSgUNKBYy2O+XXFMIbEQgsTvU7i93eDXv/41/t3f/R36vsN2u8Nms8H19XN03QEA4fLiGiEodAeH1XKBw34PKELbWKzaVbQA6qA0W68arbE/9DCKeeZu36NtWlys1+z20nWAd7haLXCxWmBRV1jUFUJ/SAEn97s7uMHDW4XVuonWLgfcbm5xd3/HwSArjd/97lv8/ttv8Z9//Wvs9gf8n//b/xbr6yu8+OILtIslmmbByqloaUdIOdHSrpezQqwp+Jx/GsNwyjpszmpNlUFgi7aURWj6zOTKFM8WT9FFSOX3eOJ4SJHDT/2EAqxhcDRI4ooYWHjRLtDtO9zf3SP4kOL0EAIOhw76RuPm+gYGBqvFCs+fPcdhd0gWX8vVEn3XwbuATz95gf12h839LV7++B2uLtfwgWN5XKwWSW7q3YDd4YDOOayvrrG+fsb8N4CbT16kbtfRsmq1XMHFWDOItGexWgAA3t6+wWK9QLNs0TsHW9fw3uHVm7fQhi1GXAgwVQUXAlzf4+L6AgBhcAPq1sLDs1uaG9A0Fdw+4PWbN7h69gzL1Qpdzy4rhhhENYoPA1a0x6DLCjh0HV6/fYf7+w0ICt//8BM22x2adnk8gTPl/DSxyASzwPROliTKUt4IchBGVp+ROERWQYRlIC9OrQFroZoK1XqJ6nIF0x9wgGjB+Jy2NjBqVLHrBLQCjEaoFZQ2sLWGbi2CUXAIcMHljUEqu8NI0LQxzwSRG1KHy8+jO88p0/uKzXsC5Jh8OKNMgZTIvKhxF4qJKRDwuXqI3aIEtEqa7cy4SFeEEKQUeyEAwcFHpoqikEHE0Zm10ui6aGKtGQQR4ENHZkgrjd6yVQgUp3MyRkdzPXZpMAaoI/PCmksH7wnb7SYepCVDn3tYEtASMOJPIugXf+NglSNVEr1y6ESrzWuVmTHJKZB9R10BkPHCyqDJ43M+Xh4xYG6JPh9JGpPvpRw7YpJKNinyBnENpd9UcY5ERp8Fa8XBOTUz2GyhQTHzBfeLtxxrjBZtC2s9+t4lDY5zA7q+w69//Z+j9iOnRtRGxzRXeb6lHcLAas3Ao7YMuA5+wNXVFZv7aYXDvsNqucKzZ8+goPDb336D337zW4CoACJEy61SvIGx5iUGbIy0Lcs6KtaTh1D4K0U5+B7HWil2ZFyjaeZLSWImvoqQIRHc1HTOyr2Zpwyn7Z5LIXYq0J5Hf/juUBBN7nOm62PtfVn1WW+Y49gfun2y/mctN0a//wxBhlU5F/GsUwKq5j1PoBhAmIq55bkIhSWHgMtywCrKz2MkjE4AjsS4I1l2ZM0h3wNQioFCM0vjCG+dQTJG6ZSnQ1Fo3mW/aHrKjALFBpyTtjPDPAJPSr05ckY2GtcnsYDkCRnD0vOWEg0oLLOUnHvFui5Kfjzvc0qEYdJu+Y+y5u6Ue8qD6zlt4cnBBCouZ+GidJE5hf+Vz8yVBGyU7Uozze9O+0BmJq6Xuqrw/NkN6rrCvdbY7/YA5bgKOgaXlH/CAwjInWLMRAUXEcGJuwgBPhAMYowwY1kOCwRjNe+vqO1cXXCa8m4YcL/dRjeMgN1+B/IEBKR3ZvcIPg+cH0Znp/cDqtoyQB8FGFGqlBY5SkWXFcpBDmX+SyiqBOnyjFIa5xO7bkLlMwMr/BqJgBrPZKM0SNxVoABSqGyD4Ag+CiDeRSsHBBbOLbtPbHfbpO01EZA79BwUUAIQ8r5iGqSiYOODg3M9fLCgCF5ZZWAs84AhGLbQimK2oKNKjfdcOt4UAcoX/KnK+1TWoxJpJI5Gont8l/AsU8sWIuDy6gLri3XkQ1hYlGCIwzCwhcpyiaZuYKIFEluRMc2WGC0hcNBvWddaKwRiYXmIyRG88wjO4927tzgc9thtN6jrFs47dIcOu/0uxfHhwK5s/bfZ3Kc4BgCwXq/iHFT49LMXqGrOrnFwA/7pP/un+OLzL5JbjHOcCU1rKsblVDkm4k+zhj4uI3o2+fzeNT9Av4SXElb+seaPdmKIYwRK1l0UxBWN91KAQl3VaOoGdd2gqRtUtoqgdkjimNES5wWZ7yNAIcDaJnk6LBYtVAwb0FADU1Wwlt2XdJGVpATsRCFc13WiW6Oh4bel2F3BE6qas5ASoZBbJAaOZ1AiyjFaM0DTdQc416PvDyDi3y4uLtgNSnPcxf3ugGVdo2qraEmXeWmtFBxxYFXvAvrBYbfdoes7uJl03KfK2QDHMXtdnJ+ZXqYfRFacR/sTCx6vCCqKxPeSAmAUlDXQTYVqtUB9sULdHaIJY6xYK6CxUBUDITqapytrgFpDVwpUW1SLBroyIB0FTyCROWliigHyZ1qm5tzTMlLmlBudgNIHKR+6uQ72q+Z72cWieH7cCmhFrKhUAJv58YspAknM5LOVBhBixGZOKQglIIeGR8jmvWThY2BD8UXM2ntkS45o/SCHZ993MXjqaYI7JqRl3AN68N8YHDkeiwwwUNRCqWgyFxIzWaYeHTOc/LmsdnZOIdtGUOLyvU87ZKYEcTy9xaYeXx1/VkjEObK68bdyvGL8DcXrylr2xQOx9pfTQvXY7fZgQIsPW+dcTGMcYOoqmeX3XR/NgkOMB8aMSgisMQvgdHaXFxesvTAG/WHAcrnEs2fP8OzqOpkUtlWbmL4ciFEx2Ca/FJvoiM4Rir7nceH7RNBHwWgVx+QIkJq6p5XzKULEZH5ntqOMe/5W3jYVbsvrxzTg3MKMeUhNEvPM+CPGrQFAAU9YpU+i0Q8BHMfXFDNzP0ORfSmMkFI5WBkw3q+j/UeZ6Tr6XepOmT3mfjs+E/hPOEEjeO55r+a1ODfmp86bKeNUMljyV8VNksCBM4d9TtCfav3Gv0XaqCYMaXEYFhhD2u9BHkb20c/C5czeK9+JI3YovTu9h3LnVXEtWajI5wLcOAYzhJaex+yl1jzl9ieWUmzO3wEJnE3lfTyI6Ry01uJZjI8UnMe7N2+LtJ4xJSHyXEhkf7F8KQEOKT74aPbM5wBb4llOHx7YTVIsPLXi9ItKE9wwYLPd4N3tO3R9DygN5z1c56AIuLy8BHmCwzggrU9ZUnicnXeoqgrL5TJn5lJjl934MAvU8Te2+uQ20fRcLkriRUar+NEJGt8bBboo/3OgZ6VifACF2taoqxrBE27f3UJp4H57j91uD1tZKMsbuK5rtG2DV69eYbVaYr1mC4XD4YCh79mIkAg+eOz3e2iNIvsNZ1jywcUxZL5IGw1jeL9pU6Q2iAevCKKjLTBa32F8OMenSpqfdnURx2hMEeTfOH38YrGOmdgEXOP0sPKPzfpbVHUFYxgMM4WbnHd+lMFJjkmtDZSPwbTjetKaYzD0fY/N0GO/20IpHeMb+MJNoOG4DDGuxzYCdH3PgVsXi0Wy+Lq8vEDdNLi4uMRAAb/6+mvc3DyPYIykN1ViwPFAoeNPk6X4GB96Fp96co4/YnnK8S9nc+SjlGb3ordv37LLGkXqrmRXcVBPBjh4T5XgrIq8qxFLoXgOsAVIiBlDVVqndd3wnlAa0Aa2qmFtFWNhTNPORksJw/ERjTGZHwWi4jFTkRAzkRJxDCReq7zWQlQgO+d4v8bYL4E8vLdwjrOiiYWWj5morq+uOCCp4r3QDw7LquYUxtEKOzPHTAM5cwzBO7bO64dhFDj9sfJeAAdhTFBi0PdcClpb7N3jNZlojGJTZoqpBUVIsQqmqVCHBS4/eYbeD6gWDfzgsp+t4oA5VcU+k7auYKoYWKW18FbBW42rT66xXK049zkAF9PlaaVSXQBGJlC/nHLm4fVYKSYh8hb5DSQHRT5MRcBLIpU8FAM3nWIsBeDIbZ/0RqkU14ODh1leAzqDG7zYs5ZDqwhmaAWqQgouJm4K1lrYaHIpjEOIpqwy56cYwbIfPmR3kdK3v4zMnTU25wIJ3J4+aoLYDSXHIOHI6WV7RBCYq+ppAt6foiSAg7ILhxyWMi9AXFeBsNvsIEStqeo0xt6HUYoyqwEtcWEqm+ZTK6TUV2XwIa9lPxNciNY/8d3DMOD29hbbzQa3b9+l+ShTc+b+8N8015C5n09Bek6ZCn1HgivlzfogY3sk9DylPHT/x+EgzjmIpv145GY8pW1HWoqZ8XpIQP4YhYjPSEoR0rOgL3/ngAsTze6P3Q+RPqdnRyc0RvfMXRNrqIcAoNS+KLA+BJ6U3+f6Mn1HtuBQPB5nyt2nxmLuPnbV8ykLShK8icWazKNkITO1nyNTgSiMzIy5bhmblHC+gCnGpaQZUzCLg6uG/LlYB4HK+06BHMDPilZ8YBnLIyoJ0lwoCQguxkQwxuCrr75igMN7fP+H71KWkmEY2C2F8vq1VgS6OsX+AsZrWJhhARWapkHbtjELwAGSshEAqrrGixcv8Or1T3j18iV+/Z9/jX/4h3+AgUZbt6irFq7jTCyr1QqH3QFd16U0oUSUrD24ixQDUC7xySfPIy06DjzLt47netqPuTLeZ0+hi3T0V0WrLZHHtNFQyqI2Fl9//TXW6xV+99tv8O//n/8Lvv3uW3z/w3cx68YSVzdXeHf3Dloj8WPPbp7h5tkNrq8u8OzZM1xfXeGLT1/g7Y+v0XUdgvP45//8n2G1amErCx/6OE+Ac33eByHAOR5P54YouI159DxManL91HjQ5PO0vtKKdvIkZaVA3dQwRrOLiQKIQnI35nVg8OzmGm3L8Tfc4NAuahYmvccQs1ukDEmKBU1b1XD7juMvgLBeL7Fctnj+/AZdl2OI5AxCFt999x1nnawtjFnEALgBm+0duq6LcUY8qrpC8IQ3b96gbhsADJwslwusVyvUTRPPHe6ksTYHwn2g8M90kg4+/Ox558YvrZSpc0FIFl2//vWvYxyZkNzNQ0SvlssF1usVVqsVlssl6orTWHPGxJzq2nuHvu8QAmG326XUqNY2sDa75msj8S1syoiyWDSjtLNAXmN1Xac1Mye7ELF7pMg73hM+//TTxLdPsxVxbBjPmZbArvcvX/6E7XaLu7s7wHt0/R5N0+D58+e4WLFLW6UN6gRO29HZSMTWz8453N7egohTxb558wb73f7sDCrAEwGO6feTqGkhKEMV5kTTtS+p4hRFE3fF0YkjIhuUAlkD1VRoLtdYuQGoLIZDlxg0EwEOMbuxdQ1bcVRYs7AIlQHVBs1qAVtV6SASyKBkEkMIsL8wgEPM+4E5Juo0EZ4r5RE4umUiqJ9iiqWSjEtNDxTRBEQ0UhOUOCEpNvlXWsNoC2sLpkRVRXyNKgEccphxoJ4qx9yozYhpKYMOqkJ4kPRHpxhEKSVgMThmUCS4VJmGrNzg5SYvx2cqUOWRJ2jPjLNSSG3mtZfnoxz7Mq3jeC7y+JdrQ5jIpG184mExJ3R/SMkmmJJWkUs2YWeQwHuC0hZGc2RlYSK88imoodYaxnL6tP7QQ4Xs5sLMgYHVDJAqFS1lYqzamOQxRdpnP+C2YKCYQdVKRy0REo3gz/kwK+kGt+v9xuaUJcFTxryc4+O9qEb3Tc1r8z00upafT5/eYx2MD8zp5wfpy6NVPw3sfdhi4/j7z8FgleIEAclH+TEBJoTw6F5M5xdOu4U8BJA9VIRe0jx2Mju35ee5+kdWHIhnWsDZFhzy7Kl3Z74DgIqaL0TFSRRkFFThGiY3R1qSAKMMYgbyCFRo5kEQbZPEGpoMTLZUSDRaQBSAMG7vCBCWfzHTm5xx1trZdTuao19MKbQo8u2ogZmhlRSgIXhm+usala0SOFGCuTIGIQRoky04Uq0qC+pShMYnntEYDpIZBeqmaTC4Hr///e/xt3/7t9hs7/D2zRu8/Okl+q7D1cU1ri6v2G+96zH0PZtORyHAOZeUKD6CGEA8e0LAcrHA1fU1vz8GQi3BDTkjT/EnZTm1z45cZB+RM0dAWa6R21OcKVVV4erZFeraou8OuN/co2kbEAJevnyJ+809dKXx/XffY7Ve4fPPP4VzDq9fvcab12+wub8FwC49z68uoRRnRvn6q1/h888/ha0MVmaZrGikP9N/p8ZgDgzK1k0AJnRxSk9Pjfe03nHb+G93OGC332KzvcdqtQKBU8zzI+zsdnGxjqDNADf0aBcig7BSRusieHCkAVrnjBoCcBtjYvD1GsPAVkEAkpLv66+/Tnuh73NcN2srOMdpb4fBoW0XoEBomho6puB1znNcwrpO+5FjQjHAkXmEx4nM1P1p7rmnKhTS2PwMyof3LTI/ec9STJHq8O2332K/Z+tjBj184jUl2whn3KmgNFK66WnwdP7OgWWFb7W2Si5GdV1BGxszqFSwEeBomiZbvheGALI+xrLH8Z4Tfl2ClEsWspIXVAoRlInXY7D7YdCRFrLr2G5/jbdvud9XV5fYbO7ZPWW/T4GhCVmBLHGJxFpkt9tFi5KA7XbLFnkFX/RYOR/gmNRXsplzLCcvc1noJTGNBGPyhIrgBr8r6k8UQAYgq2EWDZr1EkERlNXwjheNUQqVoFJx4m1V8bWm4kwrlebo+ErFQJohaVRGA1V8/CXxC09j6Z9QEiN2vMifwjFNtUpsZomoFTA5RWy00GCAI5uVIgYT5QBsVQY1TAFqGM61rI1GVdt00ABs0gcoTlFJmYGwVp4fAxz50MpMrCDQWnMwPxBF3zIChZBdIIi/86bzhcYf+TfKlgv5T4BS2X80j1ncKeqY8M9u4hGySJiaT73vGVACfR+rlL74JYNagkDCnDF+nTV9Gbjh/2XT3SJeSQJIWVsrihjRhmqtEFRUmEt2BQIoEOq6iodUgHcuAnNFnnNgNM6pH0CKKTEKrvyEMje3c0L2h8zFKbAqvyf7GpfgZfwJRBl8Sxee8v4ZpujjrK1CWDyjnANwjK89rf5zC818oWw7MH5ngaxR/Ftu7GnrkjA+j0LMtqW0Wsy1HjOipFSBzBz3Y0zninNk7v1K0v0xsxojcSEoATjOWx80ee+YVpTjSICaZn/iokd215mOQLLoFEADFdYbuStqTHsnwze+P8Yg0jqNhwjXU4KdzmABdgsQ/5huZCHs5wDmPrQkkPiMQ4kZXCqUHtn6gqvIQJCcIVqzJaiMKwuHmXmX4pxLGU+Evgv/IcqGYRjw5vVrHA4H9MMBh/0B+90O1lSoq4pdMSCBzQ2CHys6pmsseuUCYAXccrmEpMVV+njO5e+cMPjQ3L7PvMuc8BrOPKBkbiMJEB0F68ViAas1rq6u8OVXX8FYg7vNLWtXQWgaToG7XCzx2WefQ2uF29tbvH37loOxRquOnzpOEdu2LWpbsRDuWTs7PSfm+jWKTXIEaMyBHcIj5oNtDuwfkYzR1MzNk4CfnMKz6zr03QHL5SIGhPVxjTL/u1i0zFd4Di4vv9Gk/byH2VrVEFvQ2KpCQOZZWUAlVJVHVXHMAgnk37ZtcjPQWsc4GgF1XadgxMPgOB1vIFhbQRkT03AGLC/XaBeLIq4MpbpEQH+4ZH6cR24uo9/MJ+E7QRkDLo6UPEyFE9bPinOcL20JKKFj0GTeTgGvX7/mGCwCXCPLVU3ToGkbVHWVQOtpzKpyvEv6xzKRTjRS4sMoAUC0irJOOW5TKV3akmUell1C8bekZpx4IsetmdY7zlInQEzT1AjkY8BhNj5YxWyHYpHXxPS3CkgARzm2zjl0XQeKnyVN9LngBvAkCw51NFTloitBDCr+Js3y5J5yAyTEkgIo+iYHBTj5TIBZ1ajVEqHmVLFwHgiMGyljAGM4VaxRgAGgKUbn50BT6LooYHMbxIRH3B4ABTMxVXtoM5Vj8XMW3vxxvGaYrHKuy80wqz0rPwuG8cDhKnUBgCmBKZXnUxX3CdKqNUba8kQENINM4vfKQIbJY6nYvyxHlK/SZramznVZg+OiUtYRBjc4ZXAZBAxpk5bCDCCxQAAki48R8xLHZZqOUkwR5XNpvjVyY2E4BERVPMTcqP5T+1XW55QBKuSf1Ctm+sfk+SHt75zg+/GYZG6FgBfyrjKjTSrEqWHF0gchwHnOe+37AT7GZ9DKQJkIXEABwcdMLpG5FZO6qEFTSnOUfsvPGaPRDQ4+WpWs1wqVrTgHeExrrLXGYd/LAEXQY6wdLYW3p47WVEAZg21jLSXJwTMHBJ+Ys3OIf9L2oZz/yeElDAaV62S0smY+F0wlCPhoa+nDypym7vQ1dXIvfqwyqn4s+xf3qPS7gKkl8y7f89xTXC+n3XFGRYjF6N75KSPZT1PuEw8IV4QTlQnBioJVrNITcZq7M3ZUSX9PvX9sxYGEz+XwodFkuOBLGHTRCEroeABCAAprPgH+C557tslpVuQZRv2P+qAS75HbnM6RCKqUVgql1v+XXHj/j8+YU9tKaV2cuSFmfHAxiwbTYhG02UJTQ2uCC5xxS8y0RQEhcTrKw/BwOODu7g794YB+f8BQN6PxpBCw3+9x6DoMP/wAYxXapsWiXWK1WEMD6LoOQ9dDEThopLHwrivOfQARpi8VRdZWWCyWWK5XHJfBjgNWlrxCeU3GLY3pY2v9SUXhyGSKAIrpwJPlkGILDq0VamtwfX2Ny+sLfP7Fp3DBRS018PVffA2lNf7qr/8J/rv/7v+Kr7/+Ff7u7/4Of/d3f4cvv/gM//Jf/kt8/tln+Pa33+Bv//Zv8eb1a7x69VO0SLB49+4dmqaGtcduRnKmiRUTu36cphNzAOB4k86BHHIeZBpausHwrWMeMATCfu9w2O/ghoH5D+/gfQ8oD20ItlJYrRbQGvDkYkas3CJlc6ZBIoputh6kHRaLJdYXFXrnkzWGaLel7WKV5L0fWV+EYAHw+m7bNgrRhL6P6XpJYbUysHUNRPXSxc01Fgt2UemDCJsMqvghzADixdLJaEWiryO+ZXp0pO9MG0sgRGSuEY8lAvvPLWyN0Or09pNl5D4awY1h6PHDD9+j77tkDczxLNh6bLVi95S2rVHXnGhB6kGUE7ynBAKI8lT2gASSBZBBVh95SU7Mhb7PFmIlbQnBIgRfuMcj/Vb+tZbjIxqj4b2BH0rwIQMkwFi+ASjFR+SYM75wm2lxdXWV0jQ757BaLBnkiQBzyf92EQzd79klpes6bDYbtrKOINw55UlZVKSUyFrJ2n5oUUqBRMtBBK8A0oRgOFCoQYvaaCy04sCURFCeWDiJBNlAQxkDbS20tSDDUYBJC6yaEdG5vPJ/zuUh4Uc2ISNuajRpsweGmoAXGB8Ick2EwPRPI0bhzpHGdYy1ISlMFVS0uuDfrK2jL5mBrZh5MMaiqgTUMLAR7FBKwVMOPqqVPrkAhTGaanXGYBxhpAUsD/7RxywUJIIcCM6PwYpT7iwED+/7aGLFQTMZvWY3HiHgp9bjlLGXOcgCN3FgKTX/zKnyc2j/JJ0aEKOQR5S6rrO/NBFHEueYq2IZE/38KEARwRqDSsdsO9EUD+CDBQoMiigGMUM8KLgv2cdZaQUdc3g3VZ2IpXceIK5LK4VQruH4T1JGEyEF7SoPgw+I5T07z6O5IESNz/x9p8oc8za9nxJc/RjtEyYzNqio4fjzCAX6IzAjj5eH1v/8uqcIdn7cUsrbiYk7ee9Y+AHG+13uOdJ44rwDf+75KYNzDCB8vFN+tBZFcPDu7J10Dq1KY/Vgs49/YH9iQCLCKwoQ15+5tZTwk3K/cUVjGj0j8HMF826Tst+y1q4MqP3LtNaQIv2fCpIEYsAo3qTi+GilUEezbWMM7vd7dF2HQ2RsU7+1wuB4nSitEdyQ3JLLNPCpEXGzacvM8263g9Y6gicd6raJwrQEzgtYLZa4/vIau90GWhtUhgORHnZ7DIcOdV3jcn2BtuG4Xm4YUv+8z+5EjgID9CFgfXGBxWoZBVBhbcfC8tEYFutn+q8s778WIs8jDZp5f9bEVri4WKOyBnVlsbpYAwD+2T//5/ibv/kbGGNw88lz/Pf/j/8eVVNhv++wWq1xc3ODzz77DMt2gV/96mtcXq7xu9/8OqZ7D/jyyy/RtA2gCM71WC7bxKtNLTxFuyvgh1w/xe+KsMj/xcw1JwlBJhLTuk4DxPyn7wcW4poKhADne3TdHsPQQymgaSqsVgvYysIag0UrfWQ5pNUttFKw2kQhWLBf4sC2/QAfCEMBZIh7gsSRkYwtUpTiQLlSJIg9ux1FYVcrWFNhu9thGByGwcO2NaytUdVtdHHw0YrjPJorg0KgifsfZusoz5hj+vfLpW9lkbYbY+B6thLb7bZ48+YVnOt5ninvc1tprNdrjnVS1xxwM673qsrW5mLlIGBB01Twvo3gyCLGrNApjgaBrSycHxsNoDgDZU2H4GGsRWUrdrtOoBMl4YGzPFJ2k0xKSgFbmL+jFL83W0rJuh9cj0Aefd8nC6PLy8sMZoeAKtLvuq5Bg0/gjbUW+3d7bDYbDqq72WKz2WC73cbAptPE9KfLk2NwUAR/E7IWB3C0JB9gwKfI7ImbUp3iqgKrocjCgKBdBRUMKAQoz4ekyKWBWFkSFGtplNawlWF3l1g3C+K6OHwxatMx2xubNfn8c5fp+ByP1/GB92BdcbLKz7meAmZVxwZJ47hOagJwZPPZEuDI1huGTeOQASYOvsPgRd20EfWzMFWdAA6x4OA6IqMDAKTGAAeOgYqHxqW8R4Fdo7KV0aibo/umkx5AMJAoxzHVrQrQWuJOFCAHACLZbhyElTQTGBUF8hKr4ftp9LaHGJpjIfTxUh7kI2b0Aw8YBmu4TqM0W1MplTQ0oh1K9wuBJERNQRwXyn76KVVeZMq4iez2M5rfSIAVYhaUeL8CYE20QyI2x1UqA6P5WZXal+ulCOqOUe8x9Xi/cnI+i9/mhKCH6nkQ5EgyQIIvJ88zlePb1dH105/HY4UnrMengczn31vul6lAPycs/KlLCa5NGfhp+xO4WQo+Z3Zhbj09xmSO6er85/KT8FYjASoBKee18+OU0kxdF6u2CIgX+RkRLjKNEThq3EemVzmFq9Q4t96JhMM8vq4xnos018VoJ9fNiTKm3Je/NIGgnPdRy8p2ytqNX8Vcu+s6aK3RD31SEkh8JBc8lDaRN8zWLcbaFCRTfLqlYqPZ8mPo+xSrwzvOBMAkjpnt0tKYiLWjjlwB/mWgSQQLiRUmWQFkjryLqWkDpZgi7Fc+N3+I9R9b803391iAx/gzjdfp4/MTIJHoeC0Lb8j7QCwLJK1rbSusVitcrNcwVYXFaon1eg1tDNYXF/j0s8/Q9x3c4NAdejjHmuLFYoEmWsyI0EbRFUnay0IiW1kqxZa4cv4AOai797bYk4lVLfa3mvwt+xz7h/G6LBwfjkjVQzIKEWfo885x3D7ibIDeOVDwHPCzqlDVVXQjAKw1nHEixmJLgSARwzIpjZRIInZf6Zz++OiM1wqadK6HAogkLgLTPR84EKQmADFbndEWTbPA/XaLw/6A3W6PZ91ztMOAQITaWrbkoZBcsI9LqeAp9zWP9VQhOh27U2P6EC0rrf5/GYXSXmHrDYf9fofdbgvvHdgiiH8DKFrU1CnQ55yVhVLZ/U4A3KZRMNbCOY/1+jK55Dd1m2QPaKZ92ugEoiXuOQpzWpkonwk4z+mzKYJfktyAM7bw+gkhjAGrJGPJ/eMzUoESgOGdx9APqe/WWN5kxRTydYO+dzBGJYv9rutiBpWAruNgzsMwJHDjXH7tvWJwUBwwVV4/PsPj9bH2f/aWCfMGgC0uCAhBwWuAKhMziCpQ34FCRDEM54tWRIjJo3lyPIBgUJsWddvCEY2j3uosnpSbKkwZkcnnPwUbLKL3nLl6eUhkxnds8lg8kJlLztnFcxOEgI6JfIqJMNue8TtFewFw4FeTAuPYhMyp6KIikXP5usVytc5ghq0TIKIgMTpUagkpwEJnQW3KKMTWhWhW/Bjjfgx+nF84nkseER4DhRBkTOSgZNOKRHjYNCmOubhUFOaLQugT/x3Z6jnGpxC0CWEMSj0AiMz1/+MxyrkvSisGKpSKoNUk0n1A0YcABTYLZ7ADTERVNJGMrmzeZ80XrysO2kU+3qcUoAENy9mSnMfQ9WiaBsZWqIw9WuvJzJhwlPMelMdmtNa5gWePypy26eR9J5jaKSNcavsfAjnGZWrqXsJq5ffp57lr6vha6c7yBKH7/HLeve+znn8+YTEfkFOwYvbuM/bug2+bE4Ieue/hkudzDlAZtTUtJ5pMVfwua/kjMatzgl/6LTBcwPGPpHn57OcOxT1Fsc1Bzo50B4fziHSAb/P8iyqePdEuedlUgJU2l+AFERUxPzLDN037B2TBbgxC/gIKZbPq1E8UwAcJoM1jKZYaSilst1sYY9B3faJpYk1w2HWwVgNaIwAwlYFtalRNHd2UdcqCJ2NsjQH5gKEfkmbbOYeh61mbCMAPnMbQOZf85xXYgm+xWMAai2ZVp+CAxhh0hwNAnD7cmIqDk0dAYBh8ymKxXq+jRtxgmnSrXANl1gP5N7IAfYhveQzcOFoWxMEw02MhkycFaMOAQ1Wx5hVg60jph1KKrVkuOWiosRbPrm9wd38H5xx+/PEl3r55h912h6uLS45l5gMOhwM2mw12u21KX0pEUYtbJW02kYcEqgdy6l0BQEaKh7TOcmen2yEPVenuV95UZrNBWnOSypv5mSIwY3x2v91g6A7MT3jmM4LzAHnUVYXloo1ZTeL7NLDf7ZLV6HK55LVMYi3BlqpEUTloObtgXdfJHbrMAmcrBvtsZZKLirQdYJ6g7/voHkEANNzgUFUtri5v8PL1a+wPe7x9+xbPt59isVhh6VwMVMqZKruuY75rsuYSADXlOR6hQXNn2oOgRiFf/PJKBDgUEMhjf9jj7v4W290m8e+SsACK3dXaRYOmze72zM96ANlVnS11LJrGYLVao64bDIPDcrHCen0BdoMDrKmjW7ZPsB3LHCbJHmyRWgJ4EzAqghlstSj3sCVjoj1+Oj/l3inP3hyj0A0OQ98znQxskU0hYHAMNrvBJVc4Yy1C2CfrDWMMdvs9drsdQgjY7ffJVUWA5NKa66HyXi4q03KUJvbMUj4zYv4VC0aBGAsMUIAR6ElB1RbwUbgIBBUiuOEY3QlQ8ArwIDgKQPTpl2lJJvRxRZVpuxzNmw3+OZVTzHFJI0booQYUjSPuAoAumLK5dItzQhdrUY7N/TkLhoU2NroqNDCmgjUcFFaChSlTI+UjF/RMoPqiSDTdMtK8MSYRWK30yDIDiMhyyXQlRnss5J+LEo822ohu8BcxK6QYrNQHPmy876G1RIhngEPaFMSCoSwR9Jwl8pStC4wuidk8YzTq58+0zoVJ997DQIIJIq0LYd4iEAwVNKPEsTkace8nJpiinz4zlE1djyK9M2MEBBVG12xlsVqsAK2wO+yxj2bKtqowFfKTj6uyo/kX4EMYH6lbNLjvMzZlmWpv0/jN7t/jPfcQaPIwyAGcBjLmPtOZ9/+yytx+L3+b3P3zNCIxFscH5eNzdGb5WYCkh8GD9y25z5QC9r5PHQ9rBpnZ88HFz+P2y+7ncybvZ61Ky41cGGMXQDMAFDOFpf0ICB0njNtWWhRMKy0tQPJazdYh03/jfop1yi+rSJtKAJ6IRoosKc45HLouBpXjqPnW2phSPQtskjLZGEr12cLEOQcNHYME3rOZdNd1qQ75DLD21fkBmgBrK9RtjWbRsgXHMMD3A0Bs2j10HXwEyK+urnB/t0kWJz4EkGJQvR969G6Ao4DleoWqaVm5QyGnY8V4T5XuR9PsMY+e1ScAtocmSM5gBYielzXASoE0wVoGa+qmikoHQruo4bwDgoOtKrRNCwLBhYD1xRrb3Rbv3r3Dfv+fMQwev/rVX+Cv/+p/h4uLFZzrUVUVvvzyc7jB4fMvPoPELBDBSPgl51wKTCpzKvFVHvO9H9HT6ZH1+MCkBx6iy8zjAu/evcPd3R28HxCCQggOUBz4s2k4XafWeU43mw1ev37N/bMW3mVLFqXEOqhitxQ/gPoBVWVjsHwDaylpsp1zaNomavhrHA4HOOc4zkuyelbsklBkI+T1f8Af/vAHvHnzBrvtLo2tUgo+BnQUvrquawz+lBXH3AieBjn+3OWqaUl0OY7rfs9uFYfDobDQYDdHrQhaM43JYDUDC94PIGrSmAvwZwyfBVXFyuDlauBsPaRimuwqWop5aGMSmMJbhCK7IcFrKQEZkslSxTYBMS002CKNs1+ylQjAxgKiAOczh/sUPJBdOEWOUQBqKMXAJGcRUliv14n+ShBcsW7TUBwnE9liUWi21hpDzAoEAJXlgM+lG9ZD5f0BDlJJ/lQz57dCBhKyQocS4dBge3wtGiEKIKWjBjbWF8FVDQUyOgk7prLwyqXAN6wlBmdKSWltAFKKl1cIKd0kkIXFxDREUCU8sgH53tgwNb4+xwjOMdSntHcfl4E8fT3R/pT2UrA/aX++lqwKlIKK2c8U2Eoh/U55KMT0yWiDKh5OorW3toKxFYxlgKOSWBvaQkXiKsQCsmoKgHhkv6KQtPiiUQiBfREX7SL2j9Lcgjhojy40ALJhtSqjEShAHRPoI+QzNSMj+6P1EBlPTtxTWGo4OZwrKGUS8CFaOCFwITBRGmn1kPdP/hcE4yvefXw4nzpYTgNh84f80b1ER9d5L2cGVEElsEMYlhQrI8oRKgUPYdeQ7GZGxdBGNkzJpzwH8c3MXCTkmu8pLTNEY0WBRkQrWUxQ3gelJoS3/JgpLQWRcgzKMT3nQD95T1y3cwDI3JiXFhxzwOO43rKe0Y9Hn/P7yyqO10T+WwTNPUHSHgMaHhw3knc8Ti+fDuLNC4wfizZLQEmt1Dho23Ru5f7p88jWRUK3KNY1BWbHtH78efRhKgREWpe1u+X9eT+S0H2VH0x7Ol6ft92MdVDeo1Rcn6O15bVT2rzpc0f9RNkhNQK7VaFaF94g9bPY4xA6geyCk1PW5cOqdGdUcZ6gswJBhFnnBgRiLX8pCGmtGRiOMSNKED+1Wc5mCJ0+HYB0tAfi5E1p/6nP6bEzzpPJE8mlVM6vRM+UgiJK/Ja1Nqa9JNzf3wMAhqHHer0eZdhQkZ9T8WwxEpdJeDggZj6LMxff571HP/QxjWMMZpfmAexWUI4X221DQ6GPFoAgoIpWp8ZYWJOzvXEGA7ZOpSBzwXxMVQQ01chWrpKavATMpY/Tc77kWU7xlDK+AEYGdKPP+aHUDiLOJGYrTnMbvGeXHaXTnHA/uQYdtfnee9gYC0ApwsXFJX744Qf88MMPAIDr6yvc3DzjbB4AhpgFoes4NsHV1dVRgEwpowCwIi/oMe/2UBnz2GOaLoLlDNGLYxhiTBckwV/2pghZSsW4C8OQrDEkKKQbuH+ijZY1FgIDa2/fvkXf96irGiEARrMIZqsKddWginHKXr95g9v7W3jPlkCAwmLRQCm2gG7bhuupa/Rtndx/SiWl1hrLZQvn2NVK0od6xHGvKqzWKzQNx8Dh9Mw20Zs81oXl92wpFlka0YKenL4tfZ1m9VDxcBE6y+vgcdr04aWQyeScKGQkFXlEnge2lPDeQWuF3W6Ld+/eRprjEIJCZSppJKy1aJoabdugbRswiGHRtvxOtuQgTh07MI98OOzTsdN1HUD3QATSjakS72crixLgUJEsamUhlkuB2HJLE0AIKZwAZ47MXHWSARWf4IGKuCpy1kGDLAM4xSzGdhnUNbu2iWv9crlE09To+y4FXU3TFnkJ2eND3Fcy15vNFvv9ns9M7zimjT0PungCwDFzgE4JZ1F4aHSKjyFaXSAOoI5+7roUigKCaEEoms0pDhIYpRV2UahZyxocBwRTxsAog0rpaM0R0rsIHKV9yseXRJOnqHBhKYGH8ruaHPTx9ynT9RBwMY2Efureo42sSmGubMHc/ScOgHIcZs3ro4tDYkQQNQ5gKw8BIeQfUATjZoZAKY51wCBGlVDpuq5hLOdt5uvsiqK0LTYNkPykp4SwYMgFMVWKM2EAwGFw2G53aJo23W+UjusK6OJhUGp5hIhmNxHkdkx4wllpbYZgyw+8Lgy0yZWFwIFF5cCUf2w94KFUKIS3idkycjqpLNDyngHFgP9FK0vB832R85LJKP9KIcy/R7IASPAgTy4dqFVVZS0MUaSPUSPKb4UWGbywQlPIFlzjrDjZpJsoQCVSTQAF9F3HFmGKTY5VBA4wabcwvXxIZF9IBt0UFM2NBWGyvT8M1CiK0BUUf+fmoRzz9Oxkn05rLhmJYsVM3j55agSayLtTK+KQjhnysqpz6Nx5ApeCAGjTOh8T0qYA0LyWbsr8jsu5wOH0XgApSC4RgaZ+1ZO5LYVs+S40N2Wfl35oDeem9DxxiUefZa2n346PmqIN4tsd5u+Jn0LcUyWdflgoiUDyRFCfO9PGAktZZzleGH0Houtq0U2ZW35fZKQjDRn3OfdMQXGYQuFfZtYYUYwDJqMx3XeKFSje+xjgj9muruugrUHTNGmMGOAwsAZQxqaAcyJUpfdpnfqQX3MGCMGdLs6/6c9POyuOgVdAwA0BOPg8yHlrNHPeoHiGNzHIKKDw7t07HhcoPHv2DD/++OOofxyAmlOvGmsyb6iYh/MhZKUZkLTWfdezu0oICUSykr3CeSgj5uIBh/2Bo/UD0Y+8R/ABy6aFjmnuR4KQUrC24nhxAdARCFFKMx8UtbZQFN0pKQmnIgRLm8p4C1OaPh330b6StSj/UzOfiyIuORTnRtxDnHMgzzEA6rpiIKOuYI2Bdz2srUAE7LsORhuOt6YNrq+fwfuAb775BkSEf/pP/xq/+upLEBGcG9DHLAh3d7do2xbX19dJIF8sVom3UYqtBqSU4N6psZgveW8e365GHxP9iXyEtTWGwTH9UCqNTd93SWlXVRVbhcfgp/v9Pprkd+xuozgGB7vVAM57bLdbvH79Gvv9AU3TouuHuJZirJKmRdO0uLm5wfc//IDffPMNbm/f4s2bdwgh4NNPP8HV1RWn6/3y8xQjpWkadjmKHckWAAbL5Rfo+34EcGhD0JqwvrjA+oJjcqxXKywWC9RNk+ZBAFbEdSnjWY7vaFSFJk/PUFV8ODpux65Y5UMqrVuZy0emHA+vjcfAEVXGW0jghkKy3BNwI9ZVVZbn1g2w1mCzucfLlz/BWo3D4QAAWDRNPKsRs4kssVxyJhUAEQhYsAWOH6LFjUbfE4IbokvXgVnlEHB/v2fJWmuYBJ6wm1JO8aoiyKZgTIwBowBAF+5KgDEiA+tIbxBpoEvnbBZyWJmbz3REGjfmN+VsqiqL6+srvHjxSZxBApHH3f0tfHBw3iEE3j+kJd0uWx7tdjsGWuPauL29xXa7hVJqRDfPKR/FRUVNPktAEZ14nXjYlIuPCN6xv10QExoK8BRY5iFKvl+kGIOiEIpI3KWASFA6xEwIiAFX4qCbrIUdsX8FM/6LL+qUJH1Swn60UBABbSI8TUwAhRmeE5iEjIlJnPgKM7ghpqNVIsKqiMehtQWOtE7qxN/jImi6tZZ9ZJsGtuI0YkKIBgyJMHddl00eIe4cXEq0UEz18vvpAz8LkeAsIilVrLjYkI8MLD/DllqlL2Um7uVcaYk7EV+nIh1mS6jsBjIXoErqeGpR8cRJ1j44FiylLZhclwNzFuBLt00Ew2m9Qk9GUsvD+5dHkO8pfd0ZnR/H3HlPHOhnKe9nuD9Tz4TGyQEob8ljOF23BBm94zKmOzmH+vu3+exn6fE5/6WWDxkfeX5uv02BgT+X8hCz/P51fYxSjqcAN+wn/eFtHQMfs+cqE/tEM0+Dlb/QcmY7leJseJvNJmovkYJRdocO/eGQMqQMw4DFYoHee4hLeBkoflovgHQGcuaUPlnDSDyD/X4PIo4z0DQNSAWQ89AxHoRRrJwbuj5lUukOPVbLFZqmwT76hvdugCdkRVlgKzZrLdYXF6ijYOmigmOaJQQYBxosz+sSgJ+WD1nzyXIEyIK8Ygta5uFN4tVE2OEUvMV7FQOb3cAAnPcBh0OPf/Nv/g2++uoLXF9f53UbQae6rrFYtFitFqhrA2MKl9Wi7rlxeNr6p5PHxKm6BJyUNeKcT+uyHDOtGJzbbe/RdbxGOdZFiFYvgDUWVWXhg0M/cKDEV69eYbvdwTmPum7AMebE/aRFVbVomyWWywv8zf/t/46/+RuFf/fv/h3+7b/9t/jNb36Nb775Bjc3N3jx4gW67oDVao3FosVi0WK/3+P1m9d4/foV3r17hxcvXuCLL77AV199FcFDXmPb7QYgg9XqEsvVCsZWqOsWy8s1lLagEHDoO0iGw6ZtMQR/cg2msf4vojyNvk6tZXa7XbLQYR49KlI1YkybCm3bxDlboKps/FfF8fUpsGtlOYUvA6BsUeScj3F8ZE+yexNRwKHf8/MhysOxK0r1YMUpIkjCwJ33AWz8JgAHPyuKQpFbtNZYLZYF3y7WZgHCH2aekt/L+yG7lnEcRYBdYnTKBLRqF1AAuq5PLines5uixOC4v79P6WL3+32UL+u0ph8rZwMcI6Rr7ncg0RQNBRNVKgm1B6P2U4E6UIZQAxBdHsYMm4iIks6xrSroQHAKcBQgeTQk17CK0LWOeclNFB5RHhogNtwhGgVQnen46U4/MEbnlIfuP/rt5L3vyfQojNxL5t6TtVIqmVcrVcRUUIwSSmRxMTVlP6k6LuQatqpg6zoGGdUR6JozX55CZce/BSK4rsft7R2889jcb7Fer1E3NZq6Qdf1ySUGiBqYYcBut0cIlLQpxpp4CNUwuoy7oDCKnJtHAzk2RvzMwWKK63PPqfQMn/P8DKOhASFoZE2iTxoHIsmPHrWnpI+YIGYemMgkkkQ6rfMy5do5Gm65ryynhKp4c3pXyYBn96IxwCH/tBZXNCUoCUpwP1lHFFYGpLPffjm+mcIIPYnMGuX55FfoPDupnYCmaPYMcVObGYNRnwtQaXYE/3TlwblK98j/VP7On9I9Mq2jlMnTOsZwcfG3uD4Cj8aM67TdH5uB/0WWcqzjUKmZ32WZp3lAnicKlHBhmYcQ6GjoHyplfefeP2r+5PrcPVNKmHbohCbM1ftQeZjRPvnU0VdhCY64mhFYRDg5sGUquacUdfzxGMDg/TkFN6a80y+xnByNCBZMwWulVFKArFYrXF9f482bNzjsD9jv96jrOmn6q6ZOz6qYVl5bk5RY6VU6nuEUEsAxDANnTqEY48mzZQaFAD84UF1HrWR0hQ7ZmliEhq7rsd1u4R27Ww7Ooe8HTvke00uHJKwzX7Rer9kiQR3PW2mpMV3Xc0L/9O+Rhdi5REBlYQRKUkpSFEIyX8caXhXPASZIErS3qqL7aVynlxeXWK+4r5wKlrDZbAF4NE2F/Z5TPTrnODVqVCRJPwP5dLQrymRidD25SZ9bZLyk26Wbz/i3PDZUKKB81GbnYUtuYoGw2+3Rdz2M0ugPHchz6kvnHYw1qKoawbMVqaznEN1/jK1AUOidgxt63N3voBXzrW/e3uHZzTO0ixZ13eDrr79GXde4u7tFXddYrZZQykSBVMW4DgMqW6GuG7TtAot2wZYdIYOySkWgIgJ8pqqgFFu2AuA1T9GdW4sVkooY7zHvqEZjWA7kL40zOk0zS7CLrTNOu/pNHkxhDxQ41e9+v8O7d28xDEMEDzhrjlKA0ZzNU6zaGRB0GAbZAx6FOTzvO4krqBjkNUZi8qsETDDAoLBaLiCxNoIvgHjFwfAJzDsEiusm8hHMFyuWhlNgUdlowq/z6EDA1giqIMomYvUsZ+UgwDyYHuaMlyyPgZDWXBzAkYWQcw7BhxQ/yfnsflVaLZ1Tzgc4HvlN5kbADPbdCQnk0OCUnmLFERB9hhU7DCmiOGA8TqEgKjJXBM7QYasKKgQYEJRkVDhCuikvWGVHlIyIWJAhSoxKMrFJnTrmRJ4CSDwGdpxz/4jhma2vFFSexvSoWL9Om/uYldPqWHuU5jdey6nEKtRVdkURy42q4tgbumKf1cSdB4WTq+pkV1SM7Nzj7vY+mYE9f/4cFxcXMJcWhz1rY2w03+LUTQdsNzv03ZCAGImIzsFObRrD8ThOwQs1+TzHxpd/x58FKCIQDDTEHYUI8MXJzUCdTr8FAlTIaWKnVjRanlUAqYdNW8vrc5qMY2uMiUBa7MfRO0b3RMPviTAzSncYD07Bk1QxnkJE8/BR6ht/KASpSHyI5DkwLZD+iSVXriZtJREeZfyIkOMKleNCKACwcfnZhY0n8gqPtSf/fpyJaDQuCshuCWry29w7JoLhiXU3177HAsf9F1PKvpPYFc2MkwxfCW6U51fIjwnDChwHvZ2nQnndn93smTqm9c7dcwrcmLcqekJ7ZgTF4+un1mjRvrRM1fE9CeiYb9v7sPCpz8XfqZWGvFrMkKd081Tff4nWHSP6j9zG0QkbXUXatsV6vcbNzQ02mw1AlCwrQgjohx5126TntdHQlkGOFIcjvkMlkEIla42h7xEcp4bVSgGB4Ac2kw4xdakC8zMicAtYwXwB06nDoWMmHTHnV+A4WspEeIE4DggUxyK7uLhA1dTxt3nLgdJK45TFxtwaF2VIyR+nk0quye9qukczwCHABscfQzJvl0CV/GzIZzohxdcCWFi5vLzGxcUla6ZthWFwuL27g3c9VqsWXbfH/f19dtMq41OULnCUlQxZ2MrXtdInduRMKQZiyu+UZ96U/ATyyPEMPLyXtctaeQUFHzz2uz36vodWGn3XIfiAylgMbohu2jWDCX2Pw/6Aw6FDiClyja0RoDAMDrvNAfebHXzU0L9+c4urV6+xvlhhvV7iyy+/wvX1M2y3ESDSioO/RpcBG/nttl3i8sLBGour62usVqtkjZLBGR6/YRgAxe4pIXCWG1IApzWdrrUZUFl4LYzX4/GJ8Mspc+fMlM87uy4wfyRnuDYW+/0e7969g3MD6tpCaaRYE8Zo1HWFuq5SXBexDgqBs6yYAqhNIRxK2UsJ4Fi6hPD1puV4OQzGiquKzEf2dBA3FiKkuvI9KPZcfq8bXHIxRAQ6eN/mM1LeR5QTP0jfJCyAgMdaZXdLORdMjGeSAA4KKSB0iOAGgzwx+HHhxvZQ+TAXFZFBJgvDOwfvHAf8TIKwhQQuASSiB18PGggIUCFaacRNefQqYjZOASBloBSj7JJxIR1IALu3KMAgL45p42VCp9Ypo+48wDfM2SA8VJ7ChIzuVaeIRm7tmPmZkUJTPXzdaD1q/ZR5YjeOMcAhQWONGqevk+BEEtHcGM6WYq2FMpZTuBWBt44K6eLywwgqEaVI2+/evcOPP/6Iq6srXFxc4PLyEnd3d1gul1itVsn3MISAt2/fcjurCovFIplPTsdTiEYu+ozPp0SJOZEjWgtE8E0pwFpOpxuCRyAX+xng3JAIknMKAP8m8UfGAAKSID9az8WBXj5zShv4IYJHfn4sMJTrpwQ4SBWIwkwbEmChjkdyZHEDXtVzYvLsHk2Mz7HAoLkBo91z5FNaVPNziRUfyh48Ond03H/K5BnHQp86+jwFlH+JTM0vsZyzr8r9eizUHAciBE5iSr+oMmaen75mHgNkJ297cv1chJJEO88ys5oqBEN5xXuWRLOVWOLFKilAQYQXW2RFyBZ572fJ8scr8+dKgZLGa1opNPFcXq1W+Pzzz/G73/2OUx/GtR4Cpx1kLR4/yxlUWIFSunLmsWTeU7SA+/0ewfuRO21sGQCm+1YbLJoWt3d3GAZOZUhEsMZySk/waxjoOIBU9ks3RiMEgiOC8wyOVMbg5pPnaJpm5AY7HpPjMrbmOWu0EyBXHqfFMSfkPs9NCeQneoJ41k5BtYBAgFEaIThwjgWbRk9rhZtnl/jk+XPcPPsEm80O2AQEcmgbg7oxacyqisdyvV5juVzGQITnr+NTINHJcZl5PvX7xG/yDtEql3MnGm/JinI4dGjrFpvNjq0ijIF3HlVdY7VawfuArhuw3x+w2+2jYGmgtUXwgB+AYSC4gRC8AqBhbYPNZo/dbg+tP0VVNbi6anB9fY22baE1BzW9vb0FUcDd3QabzQZ1XeHTTz9H27LbStPU2Nxv2T2irnB5ueT4Ip3Dbjdgfzig7x26rscKhLppYWuJh8OBJ7uuY2o4y0ZRwX1Nx/y8Ofol07DHilghC426vXuHl69+AsFDmxpaaQxDB4DQtA0++eQTXF9fx9TRHFg3kAciCFDSpazkCxgFANXRUECzPCVAXNfxe+RZKXOKdAExQjiWjedAraauj+SNuc/ytwyaPK0/ZVGxFS7Wa8B5hMGD6gBjbKLXYsFxOBxikF2uRzJnfXQXlWkOb76IrGHCZEmTPJMDVnI0Vp8RHsU5t31MO8M5eQMQiON3kCA8iX5DTNrU4KFcgI7WOMl0R/x9tOYot1oXHgcpDFjiBhPDiDwRCQYonkvTJY8n7O60gDb3/WmWGxk5Lts8GmSM+zG9fnS/9DvF4Cjfm29hxDdrkYzWMPHQsxG8MEZHN49q5KYiAIeOwEYO3iMHscoDnBpwiiCOr2utE0DR9z1+/PFH9H2fzB/lMOr7HrvdLqXUCiHg+fPn0Q+uLQJH9Wmcua9mdk4+rAgBCCNGQ94roIrWOSPKFBEFAHiZr+yOJSBAqb+dAy/mtH9T8GP6ee43FNp8TECTo14XApgwTIlpkvfH/hACyrw+hFnsI94r1l+yN2KOHYXRXxK0WTg8xXWyJcg4voR80soUuPeJ8hGEmz9GmTJsuUjvSnBCnpHgXgoSpyQ/M6VH/Cy/JwpeIBD0yd08177/GsqcQPq+dOZPN25TJqDcJbKeSos39tPN7Q3FvaJ9Qro2BsuKt6h8LVu9zTHV48/qxAadhyqzRU2qm5BpSPwnz+uTtT9epnSZ/+X1IMFRS5opDDCAUVyAX3I5suAorjFfp2LgvHu8e/cOm809iAibzYaDglqbzg6JbYD4nI3urwJwEFSk7bJeZCyji4obGMSwnI6zjn7vrFCr0ppyLmDoBw4y6XxW6sSYVwAbn2ptEs+Z/OTj+g4xJqFSGhcXlymdY9n+qdVO+dv0+qmzOd9A551FBe9RBvoOIcfACyHE7ChZg8yuypkZlxaEEOADp3CvKgtjWdl1e3sLazWq2qK9WqNtlujBWYOURoxNEOCDgyEFq+xoT5ca6+m4vF8Zg8BsTl9aRAk9yoMo1g4SaDM/z0CQcw7eefghgAxhiK5KjLURalth0bRwLmufeS1Hl4MA9M5hcB4EhXaxhDU16rrF1//oK7A1u4cxwHa3wxBN9W9uKjRNjaZZ4OKColIsYLvZYeiZ/2WghS0GtNaoouJRQcMNHoGAxWIBJ+4ymnl5du02gDHwnmKsBg/oeaXjOMU3pf8/lS6Wp0biw2buATIdeVL9D5yXU6XuU4vsj0O3x363w36/KyyfCMPQwca90TRNShMrIIDsB+GrKFoPCZDrVaT1JBYfBlSkMg/BgxBgbaKw/O6CXyvpIa9/SvXLtemolmdxDrBf8P7pvtE3iAVGCQhKfeU/Hzx2+z0sVMoYVsZG6vs+yXWSVSWEAG1yrMdzyhMAjuNFInwHFZ+5UxHVAmXrjgKg8M7ngVeGg4zGfMEUIiMRhJGIzES8RgQMnqADwQTAQsErZjdUFGwY6FDQ1kLFrBynDo0kbM31jW9IsngJgszt4sfAisd++/iC9amSRMh0aJbgTta4Z1PFKi6qMkiM0QY2mgyVQUZN9I9lq404cEfE0EApwnGg0bIcgx9aazRNg8vLS+z3+xQZWsCKJkaB7roOh8MB9/f36LoOy+USJprCCvonJlAZOVU4c9+8V5EjoCSkec55HPSImTeQjB58NcQDVkFMCcUaROrK2MPDx4wc7qdAjrJto+/lPCbkcVo3Xyb+32iNzWpOIoOWwcYYIychpwJQqHT/mK5OhaxcBxXjfVooQqp72kcBdco3vq+Vy8+5v5+s8cOptkcQCyLcHddNR98K0KmoY3TXAyDYf02l3EunBJaptdX0ufL5n7m1Z/xeon3T/ZUBkBLgEeZMgN1T1hzpqJ3s21OapFPl5Nk+cy2DG9HCc9I1YR05nfUpx7X5IrRk2u7SukG0a5iAwmWGjT8en/BhZbRmFVMVOROErvgQsNlsUqR851xSTIi7iFiypKJUjHFgc0pRVaweoeFEKRWpdx6mYt7EGgujTTw/AW84GwgRwQ0MbnjHijaJPUYkrmA8V8ZYgELmHbRKOANRBjmWy1XUTJ6b5epYwJ/SjPF9lI4/XqvjNXkqZazEqpJxopj5rHxX2Q7h0riKDMR5H+BCgLU8tk3T4PXr12jaGsau0LYL1HUD71nRVDcmAxzeIQRz1N+yr3PXnkb3prRFJSFvOo7lWGYeWMe+ZmCVQo4TQCHAuxCzQjBgoMAZVJq6tNyJqT1j8FYiwHsGiKAUB+WvWrSLFS4vn0EhIASH7ZZjzfW9g3MDJ2aoFLS2WCwWDDJ5B2srHA57DPseShOWywWUWueYeMYmsI9Ioaktg7YR4NAmB5RFks3iWYR5uhUvFOPM40uj7+fN0PSJj3GyPfWceELN6ZPImvv9DvsDC+YsJzFnzmvewlqWk1g+yrRcxzg343ZO2l0AA4nXKgBJogAyMZx+AivGMetkG2W6Mz1r5/mQUu4uQfj83OjbkedFmVSgTD8McCpwpXPiCed4fR4OB/RDnyzvSsW1LeTQc8oHuagQjYENxM82Err+0CXAYqTTi6gxFMu3AQ5BMcihiAFprRQYnijCviie3Mpo1FBwJqC3Fh6AB2GAh44BVZQWX0xup+T7PVs4Ucdfjw6O0an6ePnjMSbT1qYGoCQnfICUT/FGmGqNjNYpNY+YCAnAYVIgHDkMsj8sZLNSJnkEiYlwLAQd47bz46WUwvX1NQDg7u4uHYRaa7x48QLDMOBwOGC9Xsc0Szvc3Nzg+fPneP78Oay1KR3dfr/Her1Oabqejg+fW1RcyceMvBTWLMQ5UpQ0WBQZKW0A73UiNCGmvOO5VKDA+yVgnFot++SdaNkE5JgzL3vs+RHDRsJ40RHTlPsaQY0CAFPIhJyKNZP/f1qg4Bzf4n/8gBBQSi2R8U79KPtMlBjC0y4qx3EPPlZRwAkLlgeeOWOuzilz81X+9icVsNTTaO4vqUwZrofGsdyLpyw/3hdoe1o5Ta/eq7ZZpvOXFYNlDLjMx0T4gMoL8LTca/w5hADnPXScf9aq2nTGlm2kCML88gCPop0QSCCCHLKm43XnHF6/fo3Xr1/j7dt3HEF/t4PzHm1dJ6bYWgsfOHIbpzCt0TRNUnAAGNVL8fsQA4z6EGBMnQKMZ54hKmiMgRscDvtb9F0PrRWqGDS9O3RJYSLxDuq6hqcYKDtad7A1Q4CPASpDCLi6vEyZYUqQ5jHF12NzegQ6i/BTstnFBIw+x3NZfOIBJAuOrIxAFHSnAg3PpghZMt8EheVyiRcvPsV/+A//Ac9urnF1dRGDrFbY74H9foe6uYCkxRUQq0yTPAVWHgKCHy5TYGM8VrLfxnsq70GtTYpBl58Rdyl2TxGAp+t6kFcIngBwANpFy+lA+85BwcBoBrnqSqd1FbxnuURpeAfsXY+uC3j18i0UPEIYcOi2sLbCalUDIDTNAkoZ9N2A5aqN7QscZ267w08/vUI/HHB9/Qx13WK9voTEEtlut9jvD1BKQ6sqWkFxFhUdM+QMw4DgAMnUYa2N8RKnZ8z856nr8H+5RQBolmV++ukn3N7eou87VBWDrpKSuq5qLBaL5JIl8hXLUwbGipVQjKWlVLoPQAz+CXgfXeKUhlJMS7wHvCfs93sIwHGc0pdLCdrNuZGUe6/kw62pRkrCY2UF0melVALeAKCq6pGsUrpc9vtDyrTK97DCebPZ4BCzptzf36Pv+wRwtIsF6rr++ADHqepU8TeJZ8RWGt3+EJFOj7Zt2QpAG1jN/ooEAvkA0ll0kcwe+W+06PAhBUkBAIQARYFTeWkBQRTIu2gLIodpHkCZ3JJxPGJcEgI2vkSYP5ROEd6PdT21b9YMcUzAcx3zAhkLdenuKCjnyNBKKRiVtUW1ZWTXRKsJ0X7UVZXMMqeBcLjNAd6LgF1YLKiJi9AHMGZEDAA8e/YMd3d3AJACz8jhSURo2zbF5xAgQ+ZdXFfkryrG5tw2nFfU6LPox4/RwfH9GopT18WDVpOCMQ5a5wwp3ntOrewBr3jsNY21DtNsKmXb5/owZaRHa/MEdjZXBF3OKP90neT7FGJMjpRsj3K6aFLQyoNjtWQXlhMrPGkf4htRfJ3oclKHZ9uX7kwgx4cLE+c+/zTd8MMg1dx9kg+dEueb7kjIvwhPpRWR3MPvkmdLYVDShxV9eU9NyhxzTVQspz+z8hBwdG6ZAzdi7e9d5x+7jBmrx++fE+yf+Mb4b5JtY+Y+IckZhJhaJ71/EUBi3K7yN0oCFohGsTdG8Ysm5RcFcIhuIwLbzE7xWT82aefCqSu3HAh06FMqQGtymkGuovwswkH1oLkyESXmGKAie4FH1x/y+BoRpEOK2l+rKgW0885j0AbeBygVoDW3QysDKLbkGYYhRfunmHWFQFgsl0fpVcu5lmvT2CpzQsT0WtbQPr3MauKlfsVjnNcbZ4zwgwNiYFDvfXRDVjBgy9P1+gJff/01moZ5rk8+eYFnz56ByOPujvmQ9XqNq+srLJdLtE2TYnAIXy/WDrlJIX1+Ktg6PdvmwJI5IZD3H0CaOI1trENSFvd9zzwnKVAADv2BLX2CQgjEmUwWC7Rti2EYEn98OBxQVwtAccy1qrIwRqGuFYaeMAweIXBg/LpigOHVq9eoqybG9Fgkni4Eh8OhR9932GzucH9/h9evX+PNmzdxftgdhk37xYpEY7lcIQTC4XBAqzWMCQnwkuCqQbOFiFhvT2luOsdE8TTDQ/yS8I3HeN3cn0drmn0+UMAPP/yA+/s7ttio2Z2OlW4eTcsZoq6urmJKWHBskxAQyMAEjb7vIpmUtR/AIT7EWhsJ8NaaATOiHAjYWIKOORxSPCehI7FvSqtoPVQEIpW+ax3TREcAsziLVDwXVeSDI3eIQCFdS8gqsRWcc47HM6as9YHgBgfVNIAlQGt0XYdaG+hoUTfnorLf7+G9S/t2tVqhbduP76Iy9scucADKTIqAEuQDBtdhv9th6Ad477ijTQNd8SDmzVFwrMlUXRjseFB4AkVftiTURZ99MhqwGqSj9YES//64WAqktgQ5ghD0cyL4SwfjSsnxN07dPod6P1x1KXapEnEvhKyPQjRKwAecuodze2sonQGOUnNUBjszEaQyurTaiFVTKXpy6qAUWDaBIAXAMdu4UhQt/xafKGBwQ0L0bm/veJMbCyKkSMLMoNQxWwpbndiKc32XjJH3DHL0fY+qaj4Ed3mw5INApbU+wg4KcE3IkoruV6SoiPrP93GEZgUVAhyYYElcZ600PxMX07zG5/T13KbMFEyfmRc08rzJ3s7PTRj6eHue18zAUBK+82ikm+X9QMyENOnDqAP5/rlpZc3i0yb8/APxQ8rTmddzQQ4uc+DG9DduA2u7RLA+vu/4PR8mDJ4S4h/v08cqmRbn71O6NL137v5pPfHXKWh4qhUze1H+Tpl1oqevlz9F+XDrog96GtO5OJqF4tih8trkvaVweRKnnryH6WHxmplnRNgg5HkuFTOnFSRS4S9HshgBWcCYbkP2c4hmyEOyvNRac+y0mfXPZvUcJF38seWMG81T/Cy+20DWbIbAQfnEZLyOMSekzQJqAYh8QowrFnmepOU3FgSVXBYY3ChSvhJQVzW76xZ1l3Tsob+P3VOM9CMTgTFpGq3nGcAMpdIq8iqBx9JqdjsmIhitgJh+ncDBCK+urtC2DVbLFS4vL7BcLnHY7zgFaQic4rFuGGxKdU2aOwvevJ8V1fSJJHnM8D/Cf4UQ4MlDg0ASTLWguc457Pf7dPYNbkj7MxDBxAyCYrlT1XVez6oUIAGKPJ7WgFaFoldpECnsdnuEJvZitYh9iOuIOO3mIVoYOTfwGCde3TItifSE0/5aeE9QOkTlZLS4VqNBSGPHwuuYb0vzUYzjqfH+cyoPt326HovvBNze3uJwOERAIGaoizSArWQaWGPhnATOdNmCwyh0/YGBC6NjVkeWz1LK66ims7aKMVN4U0s6Y22QZCxdrrW4TqCyZf4cjSkBdKVUBLzEmEDlrhdDIO7xpT1+UmGTDEF8VwgpE4vQF07FraOBg8hhHGR0GByGgdNw+5gplQA0TYMqpjc+p5wPcKholiagRnEdxDRQk4YGMHQdtpst3r55g6E7cFaVqx50cQGsgLrJKV48hVHauxAAHaM2B0+A9wjOI3RDyp6x2WxAWgFGw9QVbNtAVRqq4gAsSiteKNZyIKAiCmtKvRbniuIiSGXCI4zBjKeHoRkT6okvP4RM6AwYpbuzoKfKAS9PqpJLmjD/o3ZOnlXgWBNaKZhi4SfXFK1TbI0jgGO6Ecp3FuijuFuwfyzPVW5DJPIq90XFwI8UU6yxIsGn3ykKtoEYCdzu9nAuwFY1+sFFs786bgZAaxujSd/BuSHGBYm53asKFxdr9rX1Hs4FbLd7dN2ATz/99MQ8xpbMHMan7p0WvjcU4EYGfPI6id9JUNg8tmKepmMObEbzHXQIADkE5aA5NxUHXNOaXxVTMU81Q+cIjKd+fwzc4H+S/o2yAKaK1Z1uz+CpUkJ4gSxoR0aAJC3eaIMerXtVMHAjYTD+TiqvwRj0JIKhZ+zuD5AhnqJpLe8cC7JzzMYxKPA4yDFNgVzWm5m9uZZlYXr6u4JkSio1cVxpMd2U705450xdZTtUcV+Cu06My+xpPGojzXw+fR9bsOTP5XvK15b3SDC6cT3HTPWHlHLOR5k+Ju0/3c8Te3v2Sqlhze8/LWyd20fZi7IWj9fleBxVog2ZdpZrbfqZaceps3s0f3N3UNkeoSdF20eLGdnQsmjGCACR66LYofycIqF9ITGoD4EauU1c8RHIlQihOjXVZ5enCZdTpdFk/RS0wXuPu7s7HA6HFDNLfNhDwbdBKVgVU6trFtZsihugEuXR5TspW2kCKmngRUBlbSu73qrKwJiopR9yFH+tNWcRgGLz/QiWOOdQa87RF5xjrWXwSZCXOazqCpXNQTTn6HepLT3HcqN8Xo0W17iUO2ua6VAByTw8jIR8du1O5yYQg8RzTD0oDqroKIcEl/VeVRUuLy9weXGB66sr3FzfYLFY4LDbcqrUvuNntEYAAwNKYRRAdjo2uZ9q9rfjXk1/yxn60m6YBEsshTylFIYhp+/kdLhISj8ihcF5bDbbWCehj642ymuQD7B1BVvXMFWF4XBApQBjDRaLBWxdAZqzk+y2A4g0jK6hUEGBYI1CU1WwVkcBr0db17Bao2kqVDYKqTBYLhooRej6Jfr9DsvFEldXV1g0DS4kU4f3UIYBwcoY+MBWKRfrNaq6hrEVp+jUGjAW0Db2i92uBglofAQ4jWZrNAOzczQe8BP1fHj5IAA9kUkq6DSQpcUJr6FYnKcAvHnzDvtdFwNEG4ACKHC2oaZawJoKXTfgzet3uL29h/cDAFlXnG2lqlgRu1gsEq2RuChivVFVDSpbRUWsiZa4AeuLRbLmKC39Sp7DGCTrb60rlJaJUd3N8gMAKIoAH2d5YZAsUpR43ioU0ypnnWL3Qa24f9Zy+loFDwoKtmaAojIW+6oDecLgAoCAwXn0g8P+0KPrBvTdgP2hw+BioggQFj+Xi0o6OYhic7lPJqa6FAKqAqC9gvXA699/j7dv3uD+/g4Xl5f463/211j8xdcwywUQTb+8A/ubxmiyh+0efYxgfbG6iItswA+vX+L1mze4u73F7eYei2WLdrnA9fMbXDy7Qq0aVFYzMBICqMhtbq3lSK1ATFNRcCEhi/0Ezl0uPCwLmZQGIGugI9OjRFMOnLP5p/dQIYlFLzdQSN5OyCwXQVKKjmsqGOwjgoK0ASE1qXiwKUCrAK0AqxWMLfzCxELD6Kh90OxWZG20vOGDuozkPmbCIiFQGo48dODMOQqm0EgJ06hARZQVTkeWGTvEPhMRfHBwg8fgPHbdAAWDqqmxWl7AO2bu6rqOliUxhkvFGVf2+y1unj9D29RwbpDJBSk2ndLGIgTizbXfp1zVACX0kM1bERmkAdZWJ5gLNfOZ51abOWGAZj7zenDeJYZaI4+Jho5pfgNgDSgEaGVhjItmsjEAlmOgI2hkRDYQQCFqYnjZsG+zABGZyQqgBCboQnPjKQNPzJWz6a5gBBJhXGvF7/Yc7VkVxNc7F0EsDSGv3J4ceHAqs6oQ148GPIk5OfHBFBFi9mtl7QdpgodH0PGeQuKQ/TBiIoEU8CmJaSJEFiDMaPom90ldZZHfpgGYHi2T4FNzgMapd566r7yuVDTzI5XoTxLoolCZLGkIULo4DMV9O5JS8UQikoxWLHgKiMf3jAYMJ4Xg4rYMcMlfWav593Ef1Qg4OaaLpeRZCsPHjSDksSBS+b2UD/k8LhpIQEgUwpWMJ8/PuWaVwLhP0zkszdnL9o7+PtTP2S5TMe6Tcyp9Hce6T3NzAuzkiPDjq+OulF/05K/8Xmg/jgAboRlATrMa5yIKY6nNlJ+d4kAqrvVABO/ZBVBFGuGJXQA9cbYIPq0UvKec8U3rRMEUU2UAMVI9EQOq8T2yH4bozlBVhPV6Hd/tUwBMawwqq+H9AG2AxbJBIAelCMYqELLZuTE6uWHMTy5NB/4Iy52z1PugIogN5FxXQIiOhwqwmrM8LJctrq8v8ebNKzjnYIzBar2EdwPuNvewtmKtnTXYHfYYvEelgWXTYNHUaCsLBB+tUAFrOBVZ8IHPGB8ZdO/heh4zCoSqagCwO8D9/QbtcgGrOduBtRreO2y3nJbdGgsR8d3QI3hC0zQIzgMKCN6hrRv4ENC5ARoBymgsFy2eXV1DGR2DDyq2Zo7jz/uDzzRrmW8JwcV5ZKZ/DPY/xGucvja9oqDyeR4IwRGgFTTEGoaN0sU4PcR9Z6sWUJyxxtrC+iL+u7q8wl/91T/B55++wOV6BYWA333zG3z//bf49tvfo21bLJdLrNYrLFZL9Ic98x5EaR9ZY3HoDjDRwqPr+mSl0/d95MMK655I7MtAjSHy+IwfmuSa5DwrSZUC6pgFkBDN8JXELzBwwaVMgQCY740gj1EG8MDmfsc8Vty3++4AHxy0VWgXDdrVEu16iYPr0A0d9ocD7ncbrC+vUdcV6qqGUgZuIDhHMBQ420lV4+7ta3TdDvvDDn44ANRAa4/aagz9nuN2WIOhP8C7HkYRvOvRHbY47Df45OYSlQEQBihtEZyHVwoWQN/3IGgYq+A1uxdVSqEyOlvgI/NDRyspIbiFdTYUFIUkN4XJOX+CIsUPWfEELYre08+cOq1PlafQMuJXx0yG/JwGGPAjPt8pznkIARoG2tZQOuDb3/+I/uCxqNfYbzqWIXSNy/UzvHu9QXf4Fne3O/zD/+8/cZBRY9BGy/K6qdE0Faytmf5bG60dKItTYOBR1qW1Fcttite+qQpZsVTkS9YRnRNAHCmnFRg0qTkgbV3Xo5hPi6pleSPWl5NPFJZvSmRYwBNgqjbNZfABSmtUjWW50BNCcLBVA5jIMELDk4InQFuL++0Ot/cbuEDpWrto0CwX0Fajd/1Zc3p+FhUVD2twR8ae7cUKCWwSowMwHHocNjtsb++BQNhvxWXFsy9QtOQJIcAoFqi99VBBwXkW9oehx267w+u3t7i922Cz3WO7P8A2DRploE0FH4jTeoGgKwsYDtxTqABBxf+mAULFTF2Yj9QrNfo2/q1gokYM9fHIPXxdYcyER83fVJxKGsyC1xuxt0fCTzRxKrR8Iiwbla03rFHJSkMChpabYWS6lBjK8bvGRIStBeKNMYszQVNAmTJIyfBTSEIU+3XlzZyHh+D8gK7vsdnu8Ltvv0fbLrFeXUK/sAhB4m7s4Z1DVVk0dY11tcRisYDWQN8f8O27NwjBo65r9IMH+/I2qKs2Eo06+isaIK100YxS6h9bJUh+6ikHP/mavtPk37QcX8vjqlimKipnVJfNGjltnWxmHm8PIJCOIEXeC6SBECYHyEw3ZO1TukHF26Y3FqdiZGpVPCm10YBndzAVcnAjbWK0bhpnlDn7+Mq8c3kiI2lE455KJsHS9/jjWDw6vY8yAKLkx9H9aXRmrCem5X0Eh3Japs9OtVpz7ztZaELX0mZE7HPxZsotiVhSolEgGRKVmKJyDrOiQ+WxG/OlmGdlHigzQzgei0yTKTV4Us5ZcunAKOecygmBrCJeXnJH3jHc1zBq8znWG4+tp3lgY6ZPqrwrr9WyBdP1Pq6SpheO3ncM5h035/Tvsl6mZurlXskgRr5vyuqWdLHsvMxPuYeLOqEScKmKNZ6/j1s6y+/Ev6romwKSC2zR+NE9ZduNMWm9CqWVoOjCsIr1AbMqZaDOU3NTjkn52/j63Fl+Lngqz8yVIx5GeC8BphWzCc47vHz5Eq9fv8a7d2+x2++iz7W4lagIlkbXgeBhPIPnRlxrZfwRg8kX//q+T2kLSxdnKuiR9xyIlHkg5nsocCrDYRiggOSSyzSPCisNQIKAp71FgLUM4Ih1ghspgPLYS9/GY03F5zxuM6OcAd45JrSktbOTFN8hi754Znwfj25KP6kARbpY3qxgssZitVjg+fMbAAFv37zG4bDF7e0ddrst9zemxJRYFRzolPeLjnszBP6sC821FlAjgvEliVLpzCqaTEK9RYmm+Nk4vIGIzcUhAAciyMFrBBGLDoFi8FCOa0EI6PuB01d6B+cDBufg4npQ0LB1YRWhFXzwcAJsacm6KnwSA6WkFPNwRkfz/A5Df4BWso88KHhut+Z4bLxPPHSsR0fevqkrjmGDaKkiNFNl96sQD28tfBIm/Eb8J1Y8uaiCnsh6z2fu0QIqfhut4TkeCeO9cGSFMLn+WDmlaHrwGUxOO1HEKAUkhbfIJhoUAOc8tpsdnGNFI2gASEPBQCuDofcItIcPr2IOBpazhD7YqkJTV9EFbuyKKPSYwTcd3eVMEYOIAYe6qRIJEHd9YzQHRK6qCNyKq13hxgKeRQk4W1UWdd0UmWAUGluz5Xiy8leRLmeFTVCZRnFsmWx5InROa8N7Q+JghgBFGhoKLgT0Q0ybTArOe1YCBI69ydlmdPIImIPf5srZAEcoF0tBqwOiqVukF9oD8CzQqEAgH+B7h+7AGSv2ux2qZQurKiijEWI8BYUKbd1CrwwG2+MADec97u42ePXqFb77/kfeiErD2hqriytcXT/D5dU1et/j0PUIB4/V5Rq1aRgsgU/xGKABRSrF6NCqYCQARAqH47wIxYYjhfHP0++PlzEjPq1DZaaDCt32hOF96vsE0ePv3PfKKFitYE2RLaUANKYBzoB5gjHS+kwJX+ze8RgFUDxBCGLSKQICB8KJbCKYvAcMQ4/tfosff/oR/6//9/+AZ9fP8eLF5xgGj6Hz6DuHw77Du7dv0bYNLi7W+Mt//DW0BozR+Oa33+A//sf/FbvdFs+fPwdgsFpf4ssvf4WLtcLVVYvr62t0h00BYBAk6CUDGzJvHDxIq5n1UM4r8sEByNhMSejpkudMBlGOkCwYiP9mXL6AkvZy8ZExDEpBeZ/Sw03NYWUOU1CpCRNRymmJ+JYCX7TkALIJMUdLz/mTQsyzbi0Hqw1RUJ5LQf1YKcUYESYVRcSd5gUtPrAfrrdc4yOaJ8wcSreZ3JDpwXwK5Di3PH1EnlrmNuac0DiSkmWRTYRgHed+vnwUjfDPVE65jVC5TxVy/0bC4viz7AclkuwIzXn/tj127bHnpwLUecBJujruyom6ntq28TPl+ZIF8XmNdaZ9x7+V7ZTPpWA5t77l88N1jusqfqW8VuR4mB+HbOEhypQkiKffctvlm7gLnF+m/XzgzrPm/+OU45r5/Nncb/D3f//3ePnyJfa7HQ77bXIfsTHbhIA7IQQEH3Kw0WLcSq2lAEbeWmy3W9Zax6CnAnhI/Upx0NHtdpvidNVVzbxeiNbAgQ8XUfqwbByiNYBKFgASf0MBMMZyYPYY48AYg6wseWCcEvAyf98pHmyupFUw83N6ZuZ9IwFLvo/M9FMEvWJvMO3TAH71qy/xzTe/wbff/g5NU8X55AwJ3gd4H3DYd3jxyXNordAfOgRiq0wdKLnCGM0Z++oqBrj3FkPPQs/UKu0IIJVuR4sTjk1moCI/5yOAxfNFEIt3Brw8gmF+zw0O3su7DJznNMavXr1C1/fo3YB9f0AgFsSUD6ibBjquWaUVvIvxR2q2iCYVLZKdgx8CgiMoo8CWsJF3MqwtryvLmSaDR98folWJjq5QDiCOpSGA2mKxQNty8FYO1IvEp7LrvmJrKhVpucg9ClGJlgnoaExLMpouTKGP8TycBj9P74FT5/H7lKfWQcX7EygDlkmE1dXKQIHYmgIG3gVsN3scdge4IQDE8qlWBiB2WYIG+q7HZrdFgC/2TE47DYSYWpotHyXeD5+/JoIWOgVWZj66jtcVLi4ukqxWJbCCrTHatk3fJdSAZGiUUsZYlNTbiQ74EPmaDDanMSPOXuij5bfW3BYGObKS3FiDKraF+X+W8SrN2ThBwGa7Z5cUH0aZe1zwbDn1HnN7vgVHEkCB6QEqKLCgWUoB9aLFYr1Ce79AvW1RWY4eKz6R3nkgptTyLqAnj932gP3uEE3cHRrbMAIbB1fSlF5dX+PTF5/i8voSl9eX2B526F2PfuiSDxERwTk/EspCWq4qx20BGImKTCmFscaNVNYyl59zOX8TjSZFHROI0X2K3X8eq2sqoJa/l9YXpWmSUZxq1xoGOGRBl/eUDEP5num7RlqfR3irU8SrFOQT2j5+kNfMMCA4h8YaDN0e++0dtvd3aKoF6spAo8Htm4Ch77HbbLG5u+dgt/stfvrhR3z3hz+gH/qUKvZitcQXn3+GH394hc39HX768Qd8+ukNHzKWx4DXqwcUsamqEnPSx+Z97nR4WikZDa7xmLkR4YAJnYHy44C6woBxWmYFlaJwF37lyIyM1MtgonzOZp/J5Ump6Msa21doUHjtqBiITVI1UyKeVcVmeCji4/zSymisiRd2Mtt8wnRO5/C/hvIxmZQ/l/KYRc2fe2E6MD6z5s6c9xWSzxG2P1gAnxP0CpqW8ag5sGOuiDZzRP5GwPHk9hEgqmIwzUR3i+uiZZtTMswBS780EFEpjrGlHtCieu9hrMFXX32FxWKBu9t3ePXyJxwOBwCZLygtMOQ6gxE2gRRTPkUY/dvbW3RdByikKP19z+bNOci4x/39Peq6xnK5hG1sTPW54LMMSABJOdbC3EsdvrAOaZsGV1dXKWBqZSv0rjtr7EYKnw+YWwKOYm+kMTpR/5R3KH6RGk+8if9qrfHf/Df/J7RtA60V/uIvvsZ3332L31Y8Zy9evMAnn3wC5xze3b1jfsBYOM8CXgiOrWu1B5RH3zsE0tDaR/fiBBMiAaOxXSk2U0C6D0rBxyxtCojKM7a2CMEzKKPY5UNrdmRneYP33OBc5IM5Jp2yEjNEJcBsc79J63MYgMvLa9R1HfepxjAM6IYeyohbEBDAQA/PdQTMYkY/N7D7rjEa7XIBbQwCEbq+Z5eDKK/4GGvNRH6qXSwApXBxdYl20cJYzkxR6mWVMWx9AyTwQ6xqZCpJyT4SYpVnuhRbEgSgVFxnIge8/xnwpzxDSwvfEX312U1ytDcGh9vbW/zhD3/ADz9+j9u7d+yKBo7jQsTWP0oD0MQZETHOZsiWENGiGQKm28m+5L8heAwDwTmFvgeU2icQ5NWrVyfPzOmYlsCDyHki+5UKbvlOzkGB5W8BS5qmGQEnps71iavhCOCIMR3bxSKmxrVRIRndO5XC0A/o+g63795hf+AsM8ZaLNeccen62TVMZZ+0xp4McPBwq3xYR60LEbGPJQUY4qA2dVWhqjiIk7Fs9u8Dx8bw3nFKpOBhLPudDt7BpTgMOkYkNlgulnh2c5MWBvsB6WQ+VtcNTGVR1RWCZkLT9z0cxTSZxoAKlBKCaMoWTWhm7OBDGMYH7r+02B70/y6bMgMmFX/ngI4SoJhLM2cURQ27OvrtQzVyKW6GEIvYzSOmLGk7iwNL/kfFwRvrkg1S1xWsUdHncI/d5g5YEqzhdda07FurtcIwODg/IASHuqnQtDUC+ZiSyUBphfV6hdf2LVsX7Xe4frZGG2pQYLRdR0YtBE5nnMZXmOIRwz8/IlnDJ3qF88Y1B/wZVTZ553jOJCXsNL0XETGSH69Pid7oFUQJwT4q5QEXx+FYOCnWzgTRT8DZ9L5fTJnZlwonrUzK8X/ocH6q8Hca/vzzLFNG+n3MRz9GeR+tUvncqT4cWYDM3JcDjz69rQ8L/OUmK+lqvu/8uo7rzusbKPfGXL3vA3Kc0lqfU89T5nNkcRZ32OzzibfBWNmRAM7I4CZ30sk7Jm1QM7Q008KxtpxfL0zvWElR1js3n7nPp6hHvj7t9sey5khkn4oUseUPRf2SjrOua/b7tjZlOHHDAPJhFDG/rmsgMs8SHLRUyki9VKRHlzSxChk4YE3jGDDyzqNHD6UUVnaFumLfeGMMgvdw0bVaAIwUT4dkTweEItBvVVVYrVZxrMfZ5qTM0Yzpv+l8PBlQPPGzjEFZbxa6Sl6w5AXGQOC0PtkwV5cXeH5zgxcvPsGzZ8/ww4/foes40wfHVJE0j8w/aG2iP79On7VmmYCDXnJMrSDx8pRsUOHZhWfk9nL7CoE9sJWGiQEWuS4WWpViMINIQyvOPCKuLBQ4swPvQUJ36KChMfQuKnIzyJEVIITlcgljbLKWZeCC142PQIYAAhkxIF5nzqEf+qhYI2hrYupOBjSUVlBGQ0WLIBASQGGrCq1SnEbTWkBJDC1KAf3HvMpYDuIWZaucRE14kAq+Ly8sdv2hVM+5dGPuvvPO0J+RT4i89egdlK/L+8V1KhiDLqYMPhz2yaJLUp6SKAW1inORK2UWm/K+4WwAcdx9ov9cMtAkbnEooPnH6MV8zC6MLDXKM+ZIdgTPrdEa2+22cJGJz2vFFkixSAbL8uwSkKNpGhhrOLNUIB5L5OwuIru/e/cGd3d32O33UCoAqoGVs0Dr6F72eHkPgCMTPR7m+BvDkFAhxJwgKvn0yEFExGmNKAT4geAR0HmHi8sWRht03rF4Ydjs3jkPay3WF2t8ob6I6WM4nZj3Af2hR9f2WF6uoK0GIeB+v8HgBgy9A4xKCD/iIouw5ZjuC72Uvo5w64wMl5/l+/uXrP05+kWIScEslOXUYfcQuFEidlbHQKMpoq5OmoY4ACAg5dzObc0uNJmhKJmlyTWik30UOZIF7/xeBc4r7ckXDDOjjpwVZYG6sui7HmHocNjvYE0FszCoqxbr9YoZHB0jrgOw1uDq6hLPnl3DWI2uP4D9xwjLZYvFosHhwABH33dwroFLt/5BAAEAAElEQVQPPm1gcaMJxJoArbL53rh/DxF3QnZ3OaOo6bGDgtAWjLMCmAFgcDGhrhOiJ9omFUKa75RTvXAvKAUbeee0yZkhpxPdOWbUklmxMHvxYA9Ju/LHEXAfLwW0WPDm+bCZ9/475+B9yuFMM5/+3MockPZHYVRi+TnecQ4AfErQH9PK88vDwufkc0FX59r6EBN5fC3TjuR/f6Ku8Znw1DVLwBP2/1PnVRjCMY2RgZJvkz4V16fM46juKGM9tc9KRc2plqwIeexOnePy+7hvc+07NZ75uqzFjwVszBal5qVhUApE6OMZpBRbz3YduzIH59m9AzJWGo01gFZJgyjuK9N16EOI5vll5pPCkhEYnZF8BgFhYAuMuq3R1E3SUg5djwOxJYmLweuzKyd3M8R0nAKi1HWN9XoNUdJMFRF5iMZ04hTAIb899P2ofppfCaeBWT7zSl/7k5WMXiy3saDWtg2un13h009fYL1eww0Od3f32O12UEpncCoCGdpYaMMKHWMMjPcwpoYxFbSOwh4AkvSbiNZB8vIgvAjHAknNVdFaIs6vjgCKUgHes9uNzEvwBFUZVFXNoowHvCZOqaooutXsoaGx27ELlfDLfd8nPhUkAIeJrjQazrE1eQgE5z2M8wlqVHEOQuBgpQMGBvh8j0AeVR3T6Sq2QFfCyxsD8iFm8OQ+28rC1qwlN9YmHj5FixO6He9XAm5EuSiy7Hh8wh8uR8qz9zj0Puw8ebg9p186eY5fPiZhBV2GIfRDzyliuw6BAmerqSoMw8CDqYXf5bWZlBzEe0VAKhDFQO18zQjwrYAc1FzAJ3aRl8DuALKcO9OpEHTi1YXe+TBOn13GFJIxk37WVQWtOOZLF/tJgZMgSLapIQxpnqZK8/J6VVUJ8EGgBGoaY2B1/FxZ9Ic9drsd7rcbtE2FNsp0YvFIM4DxXDk/i0oxYIJWAiLkUxppAm9mRjk5eFPXdXDBYbvd4O7+HhfPrgHLGRYAYLPbgQA4F/Ds6hpGabjB4YfvvoWGQl1VePHp59jc3+N+s8H+8A6q7wEFLBxnmrDWIqiAsMuTV9UNtLVQ1rB5mNaAymmjsliXfYygaGTW95CLCn//mYpQwEk5tdmnDJFSamQelBadUtAqo4r8z0T2L4NWoELAhTC4gGBbIpQyD5M/gybjF9fGQ0SmH7o0hwRg8Axi7ff7pDFRYN+3RVPjX/8f/w9o2xaXV8/w1Vd/CcBCwQDKoNv2qe+mNhjcHoPr0HU7rFZLvHz5E373+98BxBHR99st1qsl2JeR8ObNK3jfw/sBn774FNZqGKpiSjP2jyMYhJhJJIEzTyrnEGxCkboojuT0uXwQ8UHJifJI5/v48AzpECuDrGWNVmb+EtMXtRGUoPwZDRRKUK1oFeV1OmLUVAY4hPB572GV/ZDz9KOWhGIDEAe3xLwUv8s9wLHA91GFhD/zMgdy/G/lfyt/3JKZuyOLSOQz/Eg+nDK3mBdUS3FALAjOKWPrDCpoTHY5LCPfl+2atvOXWlQEOcYikwJRiGf8Dj/88APevn2L23dvcX9/H10bDWpbJV/xEJlvFZnktmW3Z7GkmFpwII5b13WsEAueY3EQJUbbOXdkkRFCwP3mHt55+KhgU1plZUcB1qPok8R68555z7ZtcXNzw9lt9HmabTl/SxeV1KefYY5HZ5nKpvlpXUZlUwrKPyokEiB/1FnZ4YNH23JMs7dv3+L1mze4v7/H9dUNmqYBEbDfd2BrX4tACi5wbkYfAvZdzzE5QkA3DGiqijW+imP2Ie7jcjf7woVIlD6SeVDG02qd4q2HmLmBnw3YbO6xvnBQymC3O8A7wNfcJ1NXCCHg1as3cH2Pn358ic1mh/VqDY4z5mGjEAilYwyCKgJeFJWybHmEyPME74GgQEEBQaV2KHi44LHvOgx+wEW95ICNhrWSKoIbprLowwDnPPphwKHvoI1G0zaomwakFIbAdQVi690heI4nosAZ7VRWbI7oCwTwfb9z+4To8mdVFJATxpRZ24QrVMB+v8W7t2/w8uWPEZDi+HOOHDrXwTvH8eCiJU7VVLyfIAAzRZ5d8TuMZBAE+r4rgt+Ku4i0jFsSdc8gIhy63awMqJSGrTLvPgXPE8BX0C52GxcAhvDu9p6toCbPJTmzMrA6QwmcMcpgjh9msDFa+QdJ2OABpVjpbjSqEGkzArQ1aNoWy/UK68uLCPSdX54EcCShBaVgnwkbD3gWnLVEEo5ExjmHIfo/qhg0RWmNu90O/cARidvFEtZwmpzOOY4AWzdYX10xOKENAoFTLTUVVus1bFWBoCJKygvCVgZN07LpjM7+rtI2MQ0KhUDODBCyORcECS4G4QN49RFyLiRkcsiUr3nsVaXZowj100U+9a1SKvrdKXFRUen58Rk6fnuKwRDv01oEWGbGuG8R8DgBaowO7Uw90vUQ2F9NnjscDtjtdug6Ts1mrY6RpB2s1agqnucwALIOtS43MaKLFKd++9WvfoX1ehVT6inUdYWXL3/C7e0Gu90Om80GLvQ4HPbo+w6LxQKLdnEcdOccrcZRn5/uoqISEzE/hqpYxwJPJXS5uKc0P/OxD6WWueTHcwA3DrKZ5rVo8nidnli/Sh1dEw0Na28KdPcXJv8qpTD1zR+t5SzNjMaxLMJsTc2An9aQ9+3Bn7b8OQE+D7XtMWBmTvs6d71425HA/NQyZxWSaEps7ingbe75c+rOZ8PDgvX7z/PHW+hj65Pz2iN7/Wifp3qOC9OI8ZtU8f6jPVDcAzCPoZQoVbJSIaRzNJr16qycGPcvl+P006dEjHw94g7jnj4wn+eDlCVQk18ivFVZt1hWXFxcjEyfm6YBiC07y/gbngLHEJDxSOdXODrn5Ptut0Pf9yMGXkrpcqKgIk9q+H4X0HeclrSpa1a01TW6bsAQhpR1pexPCURUdY3VinkNpdU4YPXMmGYeKBzV9dj58RCdLdisk0XoVenGkIEbzn7HP0kmvDEPIXMu001E0Xol4N27tzhEbWzbtliv17i4uEDbLkCQcWHwgohTdA4uQCnOptB1AxQ0LHFwTJKYY6QLupTBSOb/SxAyu5uEAKgY98INHB+MQsDQd3j16g1evX4Do7/DTy9/wmqxwmq5Qtsu8PnnX8Bai67rcdjtsd/HGDHiqhCFP20slAHqpoUxHKfDuxCDjBLaZsHXVYzt5gEQAxxWcxYMbRh82x+Q1qvSGsZywFWtI9AR+z44h8PhgH4Y0Og6WndI+lufYq8RkIJBckJgACIHJJ6wXEeRBxI6J/SsWE+lPbuiQv2mxnxhuTZPnZdz1z4W33B+PWMtHVFxuVhngQLgid2u+g6Dc1it1wARy7TRVco7C6M0PDkQAgL55MYmAIfsKSKWSXj/eBgjspuAIOP9JRCU/K+uq9T+8XgGeD/uZXmejIDh2OEy5bJSTPcY4ABK15lyn5XvrKpqRIudc+N7CvoWpD8qRifxnFmLY9EMDHREty4fkyQAGFmdP1TOBzio/FMyanKaxQ5rARTYJyylS1LRBCt2Nh3ixmB36LDrOngiXPYdKhuAAPTewVY1tK3QLpYsiCkNpQ2q2sJWBu2igdIGnjwDHMT3aGtQN7VkE4/moDIhY43JiPFABGroeBt/DBeVkTYb85t8csNoEU4XlPydCxJ6DG5kTbv4/k41UqfMHh9ifqZC3qnAVqM+FoNeAgc8O/x9GDgd12azQd85NHUFYxQUxTRy8Z93AQBHGs6migEh5LzNhBrPn3+C5XIR6+tAAF69folXL99gvz+w+RU8nB9AFPD8+Q1r0Gw5roj4RmnzkvcFRt/Lb0zMzmW607pLa7R8Lh5ABTMvy5oNL/XI4CIxT5ELEcQ2ARzSesoo7Wi+idJhF5uW21SeavJJgM74ZQ50SwTwFyj7Pga6ZOs1wtyBXDKopwCQR9vwfk3/xZaPIzy9Xzk1/o/NySnaPMcUzN13/J4HXPaOW40RPRk1lU5ek+tTmv7YGJ8DVvxcIMdYWMr1zAHk5Xl17rsTUJNoZqba2WrxdLtPatAnOEJWACH9VUAKaB5t4tK5X4IbpfJIeCmtdYo3NhWm5/qdx6vs4+jOdF0E0sfq/JAiAMd0PKT+EDgDxOXlJV6/fp3OhaqqEHwAAiWAg4ij6dsYF6tMrStn2ZThVkqNAA75d2r/ytm07/acmW9/QNM0uFyv0TYtBza1HYIPoywsc25MVVVhuVxly8gHxujUuVHOwymQ49Gz5dRPs7StWB/xX5C4D+DzDqXSReVH0t6K63kRgwkqrZLbkbEWbbvEcrlC07Tohh7sXpGBC4BBDueZX3IuYDAECeaWefYcjJ6FPslCkUaGf09CIf/znqKyNaBSGs4FdF2P16/fYHO/wXa3w+3tO1ysL3F5cYlnz57h8vIZVqsV+n7AYX9A1/XFfLD1CKCiZYVBXccYGFDwnt9FAWhWC1hbxdiBfB2koGBgNKL7iY1m/OxiTVFotlUEOEzkmyLw4L3Hfr9HPwyo6ihYJmukbIeRaQ3/Zyb8mcxnCqaLgkDQhDpOZMH8p2Tq55bceJ1PrwPT9Xj87M/NK8i7yqOO11HBQ8f9LMI3tMLNzQ2UYlDWO4+6tmwBpi0638H7AYMfQKTSWs1ZVIAQxmBdArOE1wcAkkC8vljr7EJV1TF2DFcQ5575c7Z6kjEkEMUMlpTfP3U3L+loXdXIFEFhdnKLUsZNAhGocOeT/nGfY5ptVqcmhSo5dn/xzicLMjkjA8q+PF7ew0Ull+y3mjeQ0gbacsCe5WqF5WqFxWLBDVMKLkaxdr2HQ8CgNfZ+gLcGtmmw8x4YHIZDj51z8IcDSN/j6n6D5WKB56s1bkLA/f0duu6Au80OtrGABgZP6D2bEBkoKG2hKAARHVMFEc3E77QwQ6AHXFQ4aOn7OCgA521Y/mkMbkwP8FJ4nAIcU63GpPZEv0oG4RyAYwRmzH4umLhTvFZRV13ViUlQ0KgM57dvag4Y2vd9NGkMWDQ1LtZLaHj4vsNhu0HfBVT1EovVEouqHtXfdQccugPe3b3G9dUFiDzquoYf+LC6v3+N77//ASEQTGXx/JNPUFUWg+uw2d6jaWvYSvykKY6bjuZisumlnPr8PmXOJaWsd3xABFBMgUwog52Vvsam0ALaGNCNU8gCAvOODx45jABMUOCylMBZul9+wxiEm8Z7eUiw+FOUDEgg0wcCRgdBLIE4j/xcHSURl334X3v5WBqZX0r5efszRzin7/vjjGcJ0Mxfn//+lDI9ex46i55eaNJ0+fJ4fed2iYCYfaCoXyHF6GAWDhyIvSAFqjjf0z8gCR7TIKMnwZZfWMlCkxoNooAegVjhRQCWyyX6vsd2t0tpXf3g4AeXAI+qqmCUhakrVDGdqwh7U16qzGby+vVr7Pf7NJaSxU/ovNBl51zSCorbwTAMuL29lTj/HI9jYF5yt9uBiKJAqaPQkmN8NHWNi4t1tODQR0vtIUHuFJjx5EInoK4ZQMV7zxYcanzNOccGFqaw4ihVO3LuJ9V+5E/BFg1122LwAffbHd7dvsPucEDvAkgptO0SRMD+MCCABaOmquGVhtWGrTz1LsVaESvwLPRlHoKCisI57zmtANKKU/167nIIAoiJpYcBBY/D3uH7717im2++wW9/+1s459jSZL3GJ598gkW7xhdffInDvsd2FzM9Dh5d79APLloEE6qYyaRtF6hsA6UMhsGjGxyGQGgWS1Smgh88EAPaKqVhdAVjK9i6YqWsDmgWLYLysHWFxWqF9XrFQWsVYjxBcPpRN+Buc4+u79AuWmix4FCcqQVawVjLWvlCngAiiKpUjmtwYrmNuNpCXEqW/FQAtyfB1T+vEgIVwFDJE0c3H+L4fZ98coN/9I9+BaP+LzBRbmEQ7AAKhKZusN3dwwcHbRQGd4DzrIzv+wNczCTY9wcMg497rk9rlchnQMwP8R4H5wY4V6TMTvETCRSAGGIQAGBVdhdRSkVDg/4ITC1lRvnOgyFyDkGsfADMWnUrpVBVzQjgUAJIxDhF4JrgQoCxJmZVqVOcQ+d61LYC6goLxa5+19fXuLy+gg9jOvtYORvgyMg795VEchWhX4GtN6Jw5QP7HuqoAUdgtPHQdbi7u8Om2+HgOuy8h1qtUK9WWC4WcCDstlu8evkaf/jNb+EOPVQgfP+X/wT/+C/+Al98/jkulmu8fv0Gb968xt32Di8+f4HFaolm0cQ82ezTs75cp4CiMUYLJJ+3bFStIhcinZRdXhKDcr+mz08/fMYMXL42y9yBoIpVWh6IcwDGXCaU0+AGJULPJlBjLUL5jvL6YwDI3Lvm3FVKUCmh/oEwuIHBBMX/lqsl1us1vPNomwEX6xWaxsJqgh8cuqHH7d0t7u4OUKqCrd5hGKIfK/ERGOARgsNuv4FShLpihFyvV1gsWlxeXcTc4gpN2+CLr75iEynvYs5m1tIIU6S1honfoXIMDlFmHBU+AXDMZD9c5pibOY1m+VdQ25NaoEldiZBRzrpSEjexApNsRcddO/ZHn2tbMrudWcshBMDMVvEnK+V4pXkox1PIAo2fmYKBc9eeVP4I2oqfs5yiCX+K8kHzMFPPH7+MAc1H7/6AsT8FaMy9+8PHU+rB0RlxdGYcPftxzJhLd7SoHJUfHmi3wBaZYUs0LtEMOcvLW/M5kDK7IYPUQRgslc/g/L6fv3xM8OSxYZR3VVXFYxdN/eu6hoOKjHUGxgNiNjUbz3ClR/XImVfGmdput3Ax1ae1NgUdTeBEHON+6OADC/RVU7GbdE0pAJ9zDk3TRHdXZpvFMkOrGMyxOCM400tTjMDD8zg9r+c03HNz8z77nABQzHRQvi+KMMWZzeNoNGcZEV6/5N9Ge1DlyBhEzB/95V/+Jf7Vv/pXcM7hf/2P/4BhcPjuu+/x29/+DheXl9DGwHmgaRZYr1e4vLjk9WIMlLGAMiBSCJ5j9IXIw5PSY6FObExIlJecLYXidqTAIEggdhcBKRhTwZgAQONw6AForNeXCCGgriooGOx3HQIhZX/Zmz0k44tzLsVxCSBYY1DFAKo6ulI5zwFKgydoZcFu9oCxFQdWhYFRFazlf5yqlvcANKFpKiwWHFx/sVhgcP2I3yeiUSyZkmYAKsXySQFj4bOKVmhL/Fy66stqmFphneWiMuP+8KcoT39vIcsgK+okbGOiLxRipiYO7Lq+WOGrr75CVbEF2mF3wDBwKIZFu8T99hbeD1Aa8GFIArr3jmlGAAI5BC8BQB3c4Is9mO8XgIP/8VrmNZAFfwZNXPzO1uw8FrwGJM6Gc5IZiusux40oAyzkRZ4Io98Q5mlT13WZtsbguXKP0E4FjinifYDzHWqI1T3HZpJ1LOEBShdNoe/nlPMBjkjIynN6jN6qbIopVEUpKMP+Y67jTehi0NGh79G7AQc3YHGxhrIWZAzu7u7x7t07/PjyJV6+eo39Zgt36GBhsWwXWC4WWNQLvHt3ix9//Amv3r6GrSu22qgrOOfhvIc2OhKViFASwOZgsS8RwKC0YfP/IzyQmBUh6EcMGFBs8VyHjFf8NLpelhI0mDukuIkz1ydWGqesOqbXpYmU/lN5sar8m7RYg7XUcqiR9CvOLdLvxUGnmGMbacIfkexl0Up0X/aw4GjbbduiW3TQ2nIGldpCw2Ef887vDx3evH0H5xSgKnT7IR4iGt47VLWBMQp9v8N6vQAtBbQAUFkYBfQ3z6C1xqJt8cXnn6Ebehy6Q2JoSiVUAmRAyddu3MNs3na8NgjTq6O5Lr4p2Ud50iHmyyjGlCZ1zjFHD2lCp2BZaWmgI7OjtUKIJhxTN625Ik08AjXiY6VVySmhRtYTUWE1VQzSQ0IYyx7H7lfnlXyw5TFFWgBzPT8F/k3veVJJ9OnhOueEwIf6nOt7uoPdY2N5Sgs/S9vOauP7lbk2POWZskz7MLdGyzoefF8EOx8kiWqiTCjbeOKsSd+eNP8P/zYeQ/n+Edd3rj2+Y8wMz60l+f0hkGX828StLsg9Uqf8dKzBSFROhL/Zd1J+pDwfUF6WgIjjZwMAIwoK0fAT2Ede6+TfL24b8twpmnbunkeix8fr62MXUQyU36WdAhqE4DnmBnL/tNYI2qdnyn6cslQt75E5c85hv48ZLyb3TvextImIYGoDayxsZWPmFA6Wv16vUddNEj601qP1UTL72hjUdTVi30r3GHnvh9C6Kb15yllXttcYwwKDYoFYrFcOhw6HwwFucLCGs8nJe6qazdaFR2WLDQVbBGv15HFzc4O//uu/Rtd3uLu/Rd87vHz5Gnf3d3h28wzW1iBo1M0CPhCWy3XBN2oobVnBQoHdSyK/GYceoKhtJ44NorW4Dss+ZisJ5t9ZOaUQQBpwQ0B3GLDd7uFdQNMscHPzHF3Xc4hSrWFMFZWiKgpn8h6TAA4WeuOcNw2DFDFWCUHFALQMksgeVFrDKgutDBQM2naBpm5QVzU8HEgv0YQazcJisVhyUN2qSnPAPFTmnWUt5NgNxzxeWvNp3X8YcJpkJZENZtZYWaZrtVyD0/Y++N4H+NlT73usDn7guA+lRJjAakS5hwjGGiyWC1TGoKo4tly/7DG4AVBA2yzQrip4P0S5wWVLI8mgAgCKUhaVQAHD4BC8ByHAO4rAHAMfPgQE7+B9BiO7bhgBHAxehPhviGOtGLAgzg7kXB/v9ekethxx0copIAQP77jNIQIQ8pkcJQBFYjSGQOj7AUabBJqV/L41Rhh0KPIYPLv5BPIF8MO0X9bx9Azk9n9kgKNcAVnwjkBBAECcngs+RLcQNn23dY3Faol397doNKEOnPP8+aefwLY1dggwz55h7z2+/ekl/r//n/8Z929v0e32WFYLLNcXwGIFpQ1ev34DDY1FvcTLn17hD3/4Ht/98B2WyyUPsNboDj1szcKw0RrWMJrq/RBdnhRsZSJ6TXB+iAcWgVDm7xVTHka5YMA5fCMBF79OE6N8C8NzfPDyApDJSduGHvbHngMnTjE3pRm8MAGnnklMcty3skwK8pJScHmAzYooB55UMvVB2p+ZEq2jyRsRKC5ArU0ygTuljRqcpBhScG5A0Fm7IEL34XBACA5NW+PqcsV+XdDwCvjh5UtsNh2GQWG/67G+uMJqfYGXL1/i009vcHm1wq7rcbfZAhq4vFji7ZvX6A57uL5HGwOJGqsZMV+1IFyO2mpMwRwpj2x1OidoZ8EeOBYWMthRljKiR56UzJoWdQqfKnB6PrOOBIXpISLjKQdzeR1gbVryVQ6svQo+AFYl4lsy82XQJJkvKAUdOD+8aOWapoHvfcqFLameq6qCSitrzHiKqXDSzxQHtew3ovFe4bXPftpyTYkV12jd5TYXE1P8igxSkQx6Bk/S53CaQZ2u86cws3zrsRneqcP8fRnlOUDpnPfN1fO+AthD5bhfNMeFnCxleuLH2nKKITun7XOajGPgOW0ciKZ0+j6FbM4udPe88n7zNm3/+HPeY6Vg/Fgdc2vx9Ph/PDBrCm6U75trGwntHLUputsVjNR0DRFR1jJpJtJUuAVCgrQJQ6zkZbllXdfhchnTntc1Agg+Kn8uLi/RtA205owMTdMkmixZVbznNIHCAOa9m2npzGil35huHt/xoUK3rHVpZxfBBa11TAOoETxnNHn79i0O+z0+++yz2AfmYyT73jAMWCwWICL0wxCHVhUCuVhK1Ikx1lqjqWsopdjtJVpwNE2DQ9cBKAR65POxqitU4LPv3dt3WK/WuL66Rtd12G62cP2Av/zLv8RisUJd1fj++++jFYmKliFuBHbYmNbemBiLIWZxKTPaidY9zc6J/fMQjS5TPZ5bRCjy3qd0tj/99BP3pTHY7/foug6vX7/CdrtJwVi7jsGiqqrw5Zdfwrl+lGHm8vICz58/BwB0fYe+73FzdYN/9a//Nb746ku8fPUKr169wqvXb6CUwn7foW0XWF1c4dvvfkRVN/jn//sbvH37FoML0DqgaVqOmdb3qKoK3e4Q19cawQeE6EazbFvYysIYgyEGJww+oGqbKJgSatuk9bTf7/Gb3/wGP/7wA37/u9/DmAa/+uoGq9UK33zzDbxjy5UvvvgClW2x23UIAdjt9ui6HovFAi9fvsR+v2eLIxdQVTWurq4AsGZaEfM9LEB6XF09w/3dBsF7BA+sLlacbnNw+PTTT7FoFqhshd4fEOChNLBcN7CW+WfvPRZ2CbGs2e/36Ps+zj1bfXB8k2ZmvgGAYK0BQTIP6RSXkJWLQCDm4UnFjJOY0m7EY0EUTzNAewxs+hAfUIJzp4IEl+0v1/tDZ/kcaDmtY1oSHwyOoaG0WPmLtQ9F8E9DW46XARD6/QFVZXF1fYluf4AkbVitVnB+iGsz4NnNdZyzAVBypuexI8pnPX+WGBvRgiIBWXOfY/OyXQ73hAIk1odzQ7LaYBcb+Zx59xBc4cLlirp9ymYpNENc14YuWzANwxDXdcBhd4iBRg0ocLKIYRg47iFRzC4EeHJw5OHIcZrdkM9QCUwq9GmxWIxklyGeB4+VswEOQcbTIBJASlChHPhDBQ9NgLVsSti2LVarNdbrNQfMMjoRIB0sbF2DSGEYHDabTUxRwwipVYYPHm2wXq5wub7ExXKF3f0GvhuAwcPve/z43Q/Ybbd4++YNFuslrp5dYnHdgBzBVAaNrdF5YVYc+mGARKYlBZgY3EdbDogUvIuLVaOuagTLvkHe+WTuyIL7+zMDSuUFPtUuzG3yh4COh8CDmTcLfcI0M0oqwtQXjO20jnP4Z0aL8/cREIMYYKkgcpkQj4X0RPziId47DxeYKB+GA3S9QL2soZ2GsgG2aUGmxuLyEmQqdB5olheomgW0qWK2ngWq2sIPA/zgoFQWzqf9myOoiVCPLClk+I7BhSQsjIQGuZ7fJznf88jL/wUsEyZ1crDQMQN0mvnPfVGKD7SAnA9bGHdF5XqL+xvzsVrKIqBIIljFEIznVIFIJ1O3aZXjfnyIIHTeej23rtG3M4X5p9IJJc98YMM/VGB5qDxU78cAOU7Vf249H6vfc6DFx6jrxB3AI5Y7s/LrQ7c/sAaeNkZjQPF9x/eUxvnnWqdAyQA+cM+jtxzT3XT5jEKTfyUyTUkTFkYxlLhd6uSYT+/7GEP4IWuciJIgX9f16Gz3AAvDSmG5WmF9OEArjSFmpRgGh+12y4K/Z4ZfTJqJCN3QQ2m27Kzrmnm2Mq6T8FHxfmHGE/gBlYCNcjxDCDCRHwwhoGkbQDFjDiDxeW/fvkVVcfA/VqqFlIGi6zoQIpAfgYPr62t0fcfKmhne7TEB8KnjPgfGzmVRUYqF4cPhMBIkpC8//fQT+r6PVhycftJai+fPn6Ft2xgAEWndKwUcDnt4zxYzQ4yz13Ud/sfv/0f88OMPuL+/x3K5xBdffAFRwv3lP/7H6HqH3//+O6zXAavlGm2zhNEbEIGDeh46tG2Dy8srfHLzHO/evkPwHsvlEkM/cEpgIrhh4ACddYWmDjFuh8XgHfohKiOhAeLMJkPvwVb5FlXVwg2c1eRwGGBNg9qqGKcMUMqgrhpcXjxDZV8CxMFJtWbrdFtXCBS12QEYBg9lhhg0tMLzmxdwzmPoHaqqQWUbXKyucHFxATd47LZ7KK3ggofvAwbXoW4rVJVF3/c4HHwSRuuaY88ASDIKg4ljd/Tys6Qb5eCUrJi0lSyc6d95BQLLA8ViUpPnTqzJaVt+jnJKCfE+50muqxyY3FneZ5y6Iib1jG5ARRB9bUDaA5pgFVtAM5hkkZVW47NkyreXSoXye/6bwRGA0PcOSEpSle4VMCwU58v0nUIDxd1l7IoSRsCD0NMQWB4O0U0mFNddF1MiQyF4Pg+cc2wJQtElJxAG18PBwQWPbjhELIHb0vfsilVVFS4uLhIwPAzDyKLjsfKELCokcxy1EgSO2koJ/AiBoEIEO8ACqY3pjZqmSUE6hXhqz9FWAzGKudvu2LcJnAmCP2v2AXQecB5h8DhsdoALqJTFqllCeWDYd7gLt7DGQF0Ci6qB1RaWNJQHfOcjktQz8qzYdcXWHO26bgyaqsHQDUwIiDiWT9Q8+OAx+Oy/WVV8uMLLwSKL9nQZawTH1h7lPaf+ngI4ymunNKjl+xMDTXEej+/ElHKN64ybiCa3n0Hs5DNFQjrVSFBxrwAbog0yxkBpg6A0tK3gHaHvA2yzQKMBGwyqNoJV2mJtLaqKQbXF0sLWDZS2cDG/vbUawVocwi4yZLZoxdxYqGKukfdC/JLPiBMAh5LQxwE5WA/7gJayLAFQilj4TwQxf+YqM6GUZwXdnXv/KbCjZAqBQhMUAKVippXIh4smJPnhYh78GfVbZeFiOtcJyErEGKO6MgGOd703914eUtL/jwl6PF6eLNwDBQP5OKgyerY48Ge1glMm5QPKzwEifMx6p/VNhf33ZYI+pA0PMX4fczzPWScf+u5zn5nr89w6/ZC2/KnK6Og7gYGUe032tuD/RNmiJ9FIIZ9n0I3ZPf4YSPYzlpJpTt9DiIa+BGjNMQ4KPqgU0pRSHByxYGS99/DOJ4sJK4ETcawgkvdLvI0clC67zJRtY2vF/FmsCvue08TKDGw2G1ysL6G1xmq1YqvSsq8qgy1103AWFR+VOjMC6HSPfsh8SV1HdczhcSpr7WWcZA6syTHHuq7D7e1tHBOLy8s1TAyo2vVdUvYZo5PvPADc3d0CAJz3+P23v8d/+k//CXd3d/gX/+JfpHE3xuLFZ59hu9njN9/8HpWtYwyKmFadFIICu8es11i2S9S2xnp9AQoBTVWjU5zRBhRAnrXvIJYdtDIwxsKFABWDLAqAozVQ1y0uL68AcIpW54akuFy0q7Q39/sdnPPougHeE/puQN8Pcdxccu0RxZCJFuPi/l3ZClfXz0DRRaWuLbTSsNpiuVph6BxAHAhUIQOU2+0W7m7Aodug7zsECjBaY325RhMBPgF4ppnpRjyd8F9pnRK0ntBa4V1LpmNmfaX1k+59Ogg3Vx6SWZ5S99xeekxJMndOzj8jbiXyjwr+DDlLp1Ycs4MUNBSvx2jZoU0pKE36S1lVOpYr8jV+GY5+JyJoMyRwI4G8GAMU4lqSlJTlmRMoZzGhMOK5y/NIfmcwT/4CVLzDDz6673HWoiF6O6QMPYHgA6EfDnDw8MQAh7iCBeLMRiFab2udAwxL3851sD4f4AgyoREdKoSWQBzl1TsPeA8bFABO76KtQd02HCl76BBA2O12qNoasJrzYfuAoetx9/YO8GD/twD0XQelPJQOuN0MaJwGdg7h4gLWE54t17j4VYtq0cAFh/vtPXBwqMngur1gIuAGHDY97l69w9vbt7i/v8P9/X1Csa+eXeGLr75EZa6wrBdwdkA/9HDBwQ+Bg15aDRgF53xKESRIXRmcRcqpDTu6XgiN098eAj3Oue9UGTH5hd8eTbaTUuMNpCK1V1rQwVif/CYSMPLnh4iGmJfK8/JPhFl5VrRATdOgbQcYa2EqC103sIsK6D22wxb1+hI1amjdwuiWc4/7gOWqhXcHAA6XFy3a/z97f9YjSZLt+YE/EdHFNneP8IjIyKWWe2/dbrLZ7AcSBIHBDDgESHAGMw+c5Y1fcvgBhsQAQ2C6STbZfYne7lJrVmVmrL7YpouIzMMRURVVUzM3j4zIympSMj3cXE1VVNYj5/zPViq0suy3e5aLjMzkmKLAtQ1lMIVSiWYi9rJv+qG1S2pGPiU4DYV68amL6aGkrz7Umz7Xu//0MxGBEUID088EwOQQSEiZZs+4PWF+tUZPXNc+MhsuTGtAiP3E5/GiIYAl2gewRHU+fC5oXSKxmyJWh+N3CKr0wM74QBoBO0mslPT5H3sRcnsc3Bgf6KcE5/S+9JQ8du8xhmGSiR69/3hw4+PlMcz9YwWBDxH202vHhJBPBQh8HwDlIcHpWN2nAYZ07xwfq1Mg6riND/Xj1N8fUiIwe/q9B9vtgTqHwMa5PL8inqmqe2EUPgbAsFJdLI5j+y4++9C14Rk2vvZxS9z/gzZExjQqLVDsdjvW6w2lEZfi1epCtNpti2strrW9O46X1IFKa/IiDxYHw9gkad/F+mDfnTfeeTl9E74nttE5h7KyRqy1zJai0a+rOmRvkf7c3NxQFDOWiyWfffaZZGjZ76jqGonzIILuYrFgtVxycbFiu9kP+Jox/zZ5HicAxGPLoC4/KUp1gFMscXyLPGe5XJLnOZvNhtvbW/7wh6+5v78HPBcXKxaLGXmRc3cvwVbLsuz42Cw3FGXG3f0tl5eXXFxImtxvv/2W7777ji+++JLXr1/Tti3X19d4K64cN+9vubh8AohlxH5fixCf52idMcvn5Kbg1as3PLu+psgL2rom0xmtbahri1YG21qaagcQsu5J/23I4KjygqLIKcucp0+f8fz5i7CJ1QgIg7apWd/f89/9d/8d6/stddXQtA3fvXrF3e0dCsPt3Zq7tWT98Qi/uliEwPhOAJ6yLLl6+owsE0DPhAClRmuKLKcpGrTSzMo5oELwSsvf/N1f86tf/x1v375is13jvWO5XPLll1/y9OkTrq+vQ5BGi1G6G6/MGJGfOrrRr7POm1aNXJr84NfhWuoIRn89clRqfP8EcDBFz6do1rH7T5WHQML4rmN80wAYdYcyi/DN0tMoB3kkBocNYRi8FmV5BDckhqACrTsSrxQh5Waw5njgoDkmPx4rWV4O+jMF+E7xiFOywvhz0zQ9zZQv+zFyPoSoCJdFTOm+c1ZiIeFFngA6i7p9u8cph1eWfd0DHN77Lr33brdjs9mx2+3Yb3diGeKHbThVHheDw0PM++nCxLtg9tcFBwlmK21jsdWetmkAT5bnWB9cROqa/X6Pzg3ZYsW2tty9veXm1Vt0Y9GNR7dQ321xTlE7xZvbezbLd7yazXF1w3a3QWvFy5cv+enPf0pWzpl7w8LMmFmN3jZs7/fc3d9zc3fLm3dvef/+PXf3d9ze3eCVxBt4cn1Fvat5ev2E/f2Gq6dPKE0BLkQ/VpJjSmWGPJN0VR5BrWyMTdEJvccD6h0wfAnAMQlyQIe0nfp5cMoeYNKZYDiniEbahykmeuq9AqR4vOqzdHTP0xPUNChSusGiViGapGI0Til2VU1eZuxqx9u7Hb///RsgpywvgBLrJO/45eWK7eaGutpQGMdnLy5ZLnKMarm/c2RakWeKardjPpvhvWd19eQkG/wQsZ4GNnwANuLu73svt1i8j4dRf12pw3cdb0dstT5oQ/xxU0RB9etsXK9yYZ1pjVKuQ2U7pjD+lxykMmeSWE9rjfO6i1MhvnfBjM3GdFeSK3wAnE20PwUtjglMRw/Gx0ouP4IygRd9xNKzJuneHh+C31fQ/jGUjyEcx3p+LH2aKmO6+RFr/uC2nHtv2tyPNV/H2tOf1VHTle6Dj/7qpASXPEKAOiVuuNoYdGbwtWRikKapvn1aHQAGPb8g9T62fGpyGOMc2BAIPPIYs7LsAnNut1v+zb/5N/zql7/k9Tff8S//5b/k9vaGei8xDbzzYrULXdwmnUlci8yIBUdMNZtmkIhnU13XrNfrDlARl0skFWpSOl5Ka/AuGds+plnIRip8627HrJzx2Wefsd/vqZuG/f5OFHituNg8efJEUnqCBBoNrq/WDgWuY4LeY9IgnixDXP+g37PZrOvner3Gti1NJebkUbh4+/Y9dV1hjObt27dstiVlWbBcLrm8vMS6ls32nqZpKIqC+XzOLPBSm82W7XbL1dUVRVHwxRdfsFpe4Lzn8uKC/b5ivRYXmBcvXlAUBW9ev+G//n/919ze3FDXNc+ePOU/+8/+M/7BP/gHzMqS9d0dtrXU+4pyVlJXFTfvbyTuQdNSV5XUXVfUTUMxn3XZiXbrDc6K9chqtcRaj9HiflLFGADA1eWKWblEIRlc9vuaum5omprbmzu22w2r1YLWtnjnyLKMumnIsoz5coHJS5p9RdNYdOa4LOfM5wvwMSOdxCxoaslQEQOpto249dzdveP6yVNW//Df59tXf+Du7oamrsmKnKuLC/JMXFcIgRmtcywXC2ZlKRY2VqyltFKdO0tcCEbp8DOUH3zCExyUCYJxcHdcx94f7LEHl+lHIkZTZ9+jzhMVpfRhWr+0+xL7QhSVEqSzDjErhId3XtHHy/OdzhfAWTst643nYgKEiL+neDPhubNBXWndp549Jrv0lTuKsocJdDg7fZADojzgE7FGucRDIICHyovLe6TP1lpmdobKZLh3+22wBvFUdR1iTDlqI+mijRYLJdtK0NPoWvdQeWSQUZlsB3gVdNHBtCWmyQoONjgX/B/D6siyDOtzvA1MRvTTb1s225rNzR372zVznaOtQ7ce1TiUVWinsNuaxu9omrD8do2koa0sC5UxLxcsi5Ll1Yqn8wtKDLfv33P7/j3v3ovlxm69pd5V+MrigKb1bG43vC/f0lY19b6mKEqyPEN5JZFgiZpqhVIGE4XzeFCdGKt0cR0giA8AHMBA4zS+5xyAYwxMpHVFGxwfJ/WAWUrgXgimTbrPrKKUEDNCzvEAeHX1kTzuh8GBvO+2/6BNorXoN1maslQphfNgvWfvLC6DvfWs9w2/+fobnMtYLJ/gnAjLSmnu1hs26/fsd/dgd2jzc7R5wvXVHF/vsM6h2thbCdwjO9adxdbHdRDHITS8718KcHiH6nIV+76CDh0OM5KeHAcgRj8v6eeIesrvoUXJIMhS0s6+bb0pY6rZGv4k8TmCdkDWfgpwJGtSiV9i9FH2J7S+7kQgxV7gjmM4ZgynQZGDw2KC0VPq8N4fopz7vu8r5o3ByPTasXvPrfdDNC2n6vtUZXx4j4HZxwI5ByD1o9vy6fp6/J2HAPvUPdPX0u8iyPh4TdvknuTwfJwCj79v6eqI5KJjVofMfTQP/77kID01PYHOJGd9/C6NHaFjxOrwI0JnMKefOOdT2h3/7sfyxBgMnvl0IMeARg94gXA9mBu/e/eOb7/9ljffvWK/F0uHLKSAda2lta5jZGP/dBDIsywDn6QgH3XchkCm8dlT+7XTTEZQIwTGlhgMDqeEn/DeU1WSWUSC6EkwQgn+Kq7QfTrZyFoHja0G3z4sWKT+7lP05tieGAs0SeVH70/3oTEGbx273Y67u7tu/KILBgq2ux2tbajqHOscRVngVUnmNa210DQorTCZwYWxur27w2QZF5cXaGMo5zOcFRP1b775jrv7NW1wPbKtZb2+5/WrV7x9+5a6qsiUpm0aCS6rjehKtKQL1mHPRsADIDcZ89k8xL8wFPM51gsQtqk2VPsaYyzz+YK6bjHagzfsdvuwjyRlbGss1X7PdrMLwUslAP5ut2O321MUeXBLCmNXNyFzjsy9MRZtLHleMJ/Nmc/mkp1Fg1OiALLWg1YUufDStm0DONeEoI8CniznC1xZkpcFi/lcMvsR97BkrlnMF5RFKemNvRcZTClCDGTZI9ZJ+pnIqyXrz0dznyiYpGuzu9eTMLqHazReDc+cc/4c25cfymec885z3j8++zqBPgEvungU3gUVpkcjcorHS4xKlZ5tUW1N/1kNXS582qbRMRxZft89H/sMXWxyFdobPg7BCjpZTw2uDcfCJy0MB1fXOhXXCKpzOQHwNjTMK3RIzxxEKZnLAHBE8FYrDQZ0psB4nJe4S9ZKJk0d3+nF9SwzYmCwb3YhmOknShMbBY04ic6J8OuisBJ/AuDhQXwui0JMd5zpgAFvLW3dcPvmLe+/e8Pu/T3lfIXxYBpL3ipyp8m9orGavIUy17x4es2tE/eQudcsdcGT2YrZas7TF9fMl3MKU/C3377hzevXvH73nqqpaZxFO808m3dtbjY1b799w927W968esPl5SWrywuKWUExnwUETgiyNgrCQdfaBu+FAPXan9Mcw+CgHTM9Sg3MxvptcAiAHAM4jiFz48OsG/9IpLr3HTJC8Zr47sni1z5pl/fQ5Ujv61Skm/rQTMzRu37E6OdKKVrX3xsZjHhfax2V8+ysxeWwazx3+4Z/+be/om0UFxfPaBtFlhcUeUFZGHabW/a7O3brt1w/u+TZsyc8e/6Cze07XFOhseRaheBNIfpwMhIPEcmpKM29YJ5es31grgnBq5+B/hCZevP0HAsX3YMch+3oCFHyXPe8OuSD4nqMAaqivzNJ3R16GxiDLmZHuFEpFdD8fk67n4Q5f7gE8MyP11Hs71gw6gGM+Hd3LBwBHX+ocvZhrfoDrbt0RECfesdJIX4oHz26HKMzx+55TH1pmZqfjoH6gDIlSJ/TzscIGqfrGYJ530vbdFCihNzXdayt585Z/+dxK4tz1mB63/jauW38PuBSWobPKiaJ7PctEaeOv0fvjgBHjCvV+c4TLeCMBDFXYlmQpu8ejGNyZB/Ow3FXso5//gR9l/0Vg9AlWrYAbHjoAtK9e/eO16/fUO0lJXueZSiCRnxfsbOuAz6cF02192LRkWWZ1BUY5rECyVqJuXZqrYxpY5wTa61o9ouCqqqk7cEdZrvddtrSGJivr1DqyrIQhyHwy8LnDdMcpp/H8UDGZ/Y5wlo8V4d03nfC6tTzafrc2WxGta9Ybzb8/ve/79akMQadiQXMdr9jW3mM0Wx2W4pZwdI75nMxj29ti6sss9lMgmfudnz3+lVwP1rRBBcjZ1vevr/ht19/Q1M3NI2lrmp2261YkTQNOE+mNIv5XKxCyhkamM3nKBTtrKFtGpqqJtOa3XbLYj7n8uKS66dPadqGpm3RM7Horeqa3ToGVVXk+YyqEnBFIcFMY3/v7tZ459isN7x58575oqQoDM5ZNtstu+0mxB3xIohlolQzJqMsZ2RZQVEIf7uYL1kuJRPSfl+RZblkRSmQQKVKkRtZ77a1IfC64+7+js1mTdPuKDIJhLpYrShzWXtNcPNWWqGzjKuLC5aLBUWeB9kr0Brn6cTvtkVneUd/6OhAzxv2C2p4YQxkDOX/ZB9NndkPnBenQI5zyvc5n6f5wBArL/zE0emD5svebJ0VNxXv8SIUhThDosz03gfrr5AFsMteMy3HDeSjBOiMExXlg+nRcmHsfcc3npJhYsKGKbF1eF6pPisYbgBwqHDAdbRKhoBMZcHdErztZQUVXYC8rFuFQhmP1448y0A7rLLUNRIKItB2o5UkLClL9puNJPtoPoEFh49IFuBxWB8sOFxnXCkd1xpd5OgQGCczBgPoVmOsEB7vJbqqu7vnzR++4/bVO9SuwdkdeIVqHDOrmamMmcm4uHjKxXzJxXzBy6vnvCiWkupSOdbfvKV+f0+xKJl5hV7VuFnBu6+/5fbtO9Z397TKo4wEPi3zHC/xiLDeQuOxrmVvd/zNv/prrp9f8+Lzz/jiJ19JGlgN2+DP6VWUnsSiIy6EKSGqWzAjgAHCBKv++/EiV4DmeLrXg7k5QkRSwXI8m+mVKYY0JRbx8J0CW8Zp9LRSuM69wneIcdoulwjiqeCWviumH4suLNZbWu8hK3FZicsUKp+zrhxN7dGFwzvDIs/R+QKHxamMFsPdZodTmmK+4OrJNW29xRrIcJRGM5uVLFcLaVsXb2aaOIwZlGPX+uthxzhQyh8QlFRwT8f3FJM/FlilDkhdVMbtcceuT/QvXa9aATEAnO+FgvSzQBAh33WSCcA5K356oa5oblyUBXXdCIOh+rXwfUrfb89HqO6PWnwqGXXXDgX0Dxe4D7XxU4z1+e39oUb8T31mP335uODd45nMx4JbfwSc8Y9SupMg9HcYHLA/61PQIw0cCENhfKBQfUw7puWQj1IiX+cDwjNLUtzGDCZaK54+fcpisUApurgMzrbYVlwdohCR5xJvIy8KqrqSrHohLpce8VXRpUQpSTW73W57Vw9PV6cLgRlje+NvrcQypG5r4etD1H6LEj42y9hsNtR1wzfffMPd3R11XVMUhWR/8Z7FYiH9DEDHdrOmAEyeTZ7nU2f1ULj52PtZxiG69sT6xQ045+rqip/97Gdd6uFvv/2Wfb0PAoUL7kOw3W64u7sL4+tobc3t7R3v3r3l+fPnPHv2jNl8RlkWfPXVT3jx4jOKvGSz2VLXa+7u1jKvixyQlLlKKS4vL/l//t//HxR5zqwsWS6XfPXFF2jgt7/+TZeG9tV33/Gv/8W/pKoqSdNaN/z5n/85X3z+Bd5K/BbbtjR7cZmoq5o3b96wXm+4uLji8uIK7ySRgdEG7xSz+ZzVckXT1Gw3G/Y7CY54e3uHtS37/Za723vapiHPc25vbmhdS1HmeDwmxCSR+C8V+32FdZINRmvN/f2ai4tLiqKkyGTNGK2ZFaVYy7Qt2hhx6ckNl6slSlmMkUCuWmusa7t5y8qCvJBxevnyJbPZjLwoUKrPxqQUKO9FZicAIiPBWujSBMORrJdJ4GJK2D5BXCaVLZ+wPPo9R2+PvFLv6u2ClwK4TvHb8+4TgGOQGfWEwjp+PqccTaXLtEXD9x1r7z1NXfV0tgM4QHdx/1QnRCgUmYGmqWmalmrXyN4OwX+jFXgEOVpf0/oaj+toDs5LPJ26oakq2saF8yF4hViJhXlOeRTAoSJCFFHBTqiKDLmgPRED0CaYlDmPV2LpEXPm1o0T7e625v79LdV6S4GGRiJaq9ZTekOBpnCKzJQsdE6JwW52ZB4yZXAO2vUOu92zv9fcri6galherCgwZF5D6yTQUGtBK5wz4pumNcootDKd6eP7t+/lADQZq8tLysWMrMj7w1G5EJNATe7jA6Ai0Y4PFnYChkwueKJO/zi4cbYAPFkex4QOUrweEfq7n7NqPdSkp0QhfhbtlXzvQvTdFvCtpWodVeNQWQ7W45TGFCUqL0AbrJdrKI1TmiYEsLq9u2e9XuOaisIorBbiVc5yvLNixpf0a+pz2uf0u+MAR/gb3y+IdDRG/T4FrBy0pQeb6YOPHraRZG7S9o5jcxzMoUqsixLENnVREf9yHfZIIoj7/l0R4DDBr66zClH9Wp9m5qY13T6AipPjlfQvKiOGQCM/8uKnlsmgHLNGGAOq0+tGHZowjlvgDzXsj9GInlsmNQwToPBjyzEgaAoUmrr33Lae3x6I6/X0fR8CMEndDz13rP2nzpK+/tP75lgdx4DzqWsP0b3HlBTwPGz2VBs+6DXhDQ+fqEIbk/4qOvA/NqdTHExkCEkDZPZ9mAYkj81f+venoIG+Y4ATIAY6643I15Rl2d0fYzbYtqHa94HkvLddHRHMiObKWZZBohCJfY68StM0Yn0R2xUOySkaJefd0ELQBxBgcE84F621vH37VoKYBsG8bVs8ChMCoJqs94l3LvCeZxY16te5tPBgzuMAT3wXAZv4nrquO5PwxWIhLuXWstvtqNtahFnlubi4YDYrUdqHOfSs12vu17d8++23/Pa3v+Xq6orPPvuM1eqCv/u7X3J19YQXLz4LAUxLynKOtZ6ynGG0wSjDxcUFV1dXXF5ciBAV+M08zyVrSbDsrauKqqr4w+9/z+9+9zuctTx58oR5OZc+aRNcy1tZ42HFOR/aeb8hz8uu721rsVja1rK+37Dd7CnLnKbp0+favcQVbEIq2riOmrbFeYtSRZKqWLPf76mqSsZUG+7X93gvFhtl3aDQeCvtyYJrUNM0Um9wj7q4uODqcgVYomuzvLMR5ZHzzGYFZVkwm81YzBfkeYbJDNb6oCBVYd8k+1HpLgBposUjul1MKVVQ0V1guM7U8EaSW2CSjztcq+fINt9H0ZI+e6yeMS893c6El07Ola7e4K4mF+jpOYE3FwgEhw/y8ZAfmdq76ZUhmBFoQvdd96b4f/LgVI9jYonz+JBYt4j3vWwkQUMDRU/oc7SCq/Z77u+3tI1keDFKFNad3KAVtd3TuhptJCamCjGa4jkhd4e/w/6IwUvPKWcDHOKb6EQw9/2G850AI5tDJhtwHm2MbB4bUsG2tstt3Vjx72ud4u7dDdWmotQZuvYo6zHOU+qc0ityB3OVMfOGvPXsdvfMZzOyzOCdEL3WtbTecrNYoOqGzDrmqqAkI3OKKgTjcXhsozB5js4MpswwSlKJap3x7uY9TSumdBdPLrhoL5mvFiij+wWufCBo9IThaOmBDvndMzQR6RtcR4CTYy4qcB6TOv58SEj8ARE5RRyi1iO11khBiBTgiJtYbtSdIDXcpP5gA6c/aZtFuxUiF1tP6z1tY9lXDbuqJitKEdK1IStnqCzHKo13Co9B6QydFbTWsd3tefPuHZu7e5RrmBeG2rUo5ZjNC+beyUYagQRTn+O4jL+bBjl6GugPbCam1kEy/hOHx9QKGNDeUXvi8weMXce4TXDACXFP427Ez3iE2ChH6qIiVh9qGGzK91o2SfcbiGNkQpI5T8dEdQjhB3DjXb/l+Wnw5APKBzTnQ4S0x9ihDOtPG+hHvx/Zhg9p9wcKpP/2l4fH5cPH7gP3yMk2fL+1k9b3Ifvu+6+jnrEfXO3O0fH7xs8ea9jhLQcM6cQjHb8U/lMT98X2xXN/SgDoxiXytA8KE8e78rFL5GnisZhqiVUUloLgakOg6cVigTGGtqk7a2hvHV7pgdWoc66L8WCM6YJXp24dzkmAxZhFpWtUUibP8zCO1lp04PWathn1yXVAy9u3b0MMBlBaY60Drci1Zj6fk2c53kusCFHMNChz3MX4XKD5oXLQtwmeJI39EhWOTSeEKPKikPlpW/b7Pa1rA+DmKMuSy8tLyllOlmW0bcv9/R2vX7/md7/7mr/+m7+hyPMO4PhX/+pf8dOf/oyf/eznlOWM5TLj4sJRFCV5VmK0ITeGPM9ZrVZcrATg2Gw2VMHFaLNZk5kMYwx1XXN/d88fvv49r169wmhNnuU8WV2SaSPa3TCPTdOI4kUbmrrl5uaO9XpNWc66vtd1LTFBrLifbDc7nj+/7lxFynIWsqSI21NRFFitumChPsgCcU1qraiqfZei2BhN3bY458myonM9i6CSM4ayKETLHeEYpVmtFiwXM/At1rU4Z2nbljasSWMMy+WcsizFmsnQ8ck28GapkCh5+3rQI92X6b8TUINcPVif08BZuPjB6OkxgPtD+baxpdbUe3rApnedHrUg/I5jNm3t6qWy4d0dwpHEQoMh7Z/os8iIx0GNIfDSV3aMZ0zpje/aeB4/IorIkBGGBKBILDhUdIlClJht27Lb7bh5/56mbtBoirzoYhcpSTVD3e5obE2WK5ybCfAY6LpWIRtQB1MmsTvtR7fgkE7KsLgOScHRCbMqNCpGsS6UCTlvHbuq4j5EVV6v14JwNi11bXn76h3eKp5fPQdXkzkovOKJmZFbyJxn5hVl4yisJTcG0zqwjtY2FFphvILG8fY3v2fz3VveL5e8365xruUCA87ROI/1SMgI5+X5uqFxFmoFRlHvG1q3prYtPtO8ePmC5y+e8+TZdYfQgiLTBhRY3x5dKGNAQQhQRPoUXUrVZGP1kznBJJ250ae0FON2ySI6BEHOqW8KGBls+LjYA+zrk/t6wtoLnVFTopTC27YLWOtaG1K8WWzb0NQ11iqy2YKm9bR1Q7XbcbFcslUt3goAV+13bJs13jYs5hkXF1csC83LF5/z9Mkz5vmCxbOXFMazKA33N+9YzBdcLC9D/4aE4hRwNHXt8B75EabPD/nu+Llzfeo/D4jtJKLRf/AhsE+HzEYilhDcY+DGONBnqq2KjVQ6ILa+B7skdbTCaY3ELlF4pck1+EyLWZmW4EFxfiPIQWBGW9tSFuVZMtQ0QzjFvEaQkJ76HyxtBxzkBB6+j+PNmvA0+qilH/04N5Fu+PDZIZl3plo5XmDwMQXg/618WDlXK3WOtvbTlrjmhufX4bXvU9To96coHXEdXTv1TjXaThN/d5+EQkfh4RS9gMhYRp/44b3pdQniHt5xYg0IAz3+/o+/x6PgW1U1+0p1psW5kaDtrRPt9R/+8Ad+9atfc//+hqurK7RSNPVe/LEdeBe15hIPIw9pMDMlmvrGNoMMfh3A4Rz7umaz23W8ByFLCqNU9x1fEpjnuq1ZrVYSs2G3p8jyzlXWWctsVuI9vH//XoCZzOCcIy9yrBOh9bPPPmO5WNDWDcvlkvV2Q7WvmC3KSQXGUJkzVPKcWyTdevwjOb8neDdnLS0MArheXFzQNA3b7ZabtyEW3WrFX/y9v+T9zTvu7u948+YNi9VbWme5urpALFcaNtstT65f8Iu85PLqGu8dmcmwreXq6gmr5QWZKfjmm2+D7KvJTMH6/j3eixA6n82orYXgjlwUBVmW8fnLl9T7imq3Y31/z+XqAte27Lc7fvLlV2IZFPiLX/7d3/HX/+bf8NUXX7LZbdnu9xSrC0yesd5u+cf/+B/jnOcv/mIrLkW2BQUm0yxWCxbLJe3ThuVqwfp+zd1dzf1mzf39Pfv9jrqW8Wqalne370AbiiKjmM1RTcNsvmC+vOD6+hlPnjzlydNr/uG/9+8IOOI8u33LYpaHAOzw6rvX5FnO5eUl9ze3bDdb1ps1796+ptqt2WzvMSGhhwrzlOd5N2dV1VBVNXAn+8cIBZLguqJxz/Mc50IwTIfEEvSQCzLHmB7GvSBXRRWnjrAO/YnwAyKoP1A55OMjmOC7jjsXAUTf3wS9eNfdGO8xHIz1EfoeAcgppenhtQhCHDKlU/UfBcwnSqeYHzwg/8irxffJBdlAAbWFu9t73rx+y9e//Zp6LzR8NpuxWCzFaktrHC4YOjToAublnDwr8Aq2mx37fU3TWJqm7TI7tW0IRPqxg4xaJ/Pk4wnsUiY/Cq0ubCY5bGrbBF84x762rDcVd7cb7u7WtE1Lax11bWmtQXlNXTmWFBRAYR3+dgcOMjTPrp7y9PKSy8tLXnz1BTjLbrfh17/9DW/fvaWxrURaRbGcZTwvVzT3G4zTmCAA7qynsi3bqqG4EKsMVAwMI2lh8/kcr6FpHe/evgdkIc9mcxYXS4qikOCkTYPHobMYrCdk4VA++LklyKGX1FQ9QOI75mQIbaS/4wLrmd0pAe8h4XvK6kOIGAnqFv7xff0q+TsYsw+QO6USJC+geuLn50FFMTtsOj91aA/7Yr0AGalFQdvUqBDDZT4rud/XqNajnSdXkHtF5jzGOnQrecqNXZBrA2XGfltJ2mIPtm7R3lCYksvVFdXWoVxN21iMztBKY50TMdL3JqtTJQ0KlvbpGBESYpAGQpNDJmJc2qvwOTBaQWh13vWMbjcphHR3PsFKVAjyO2S2LT3TE1rRj/ngvwk0VHmUT58XNzO8WHM4L5GQPQ4TDkulDRpo8bROrgsQ6Kj2e/K8pCjEpDKGcjXGBDT28KDtNZWyyg7nY8goTpckJrTgif1PmJc4QDIlenBc9zU7krxDHyTuTa2nY21XBy1JTej7gyzuXR8b1ZtOoXDg0zRxh/qJbn6TuR5/N+rE0Xu6vpwhvI+vHTMlHY+PQocNkDzfMRjjmhOR06dra6r1jy+nAOTxfVErH3ZraM8IQPA9syjfOo63MbEy8+kqD7nk6elvp6/xh+tp2IWp/qTt6dvpk+tdvwd3D4tKxl9u6teKCqH+PT2/mNYTmfvuOAnAqur62L2EdCmM02z3/sPJnlCHDPzhOaUGbfbdPMb2Dd9zuCxCb7Tutqh1FpNnZHlO3TYSlA06jZkwuIZZOSPPinDGhj55yRwhMcAUfQDLtDVDgHrcnu9Lt07e7xwKyDKDtcEyIBOAQOiVMO5lWbJaLSkDbyRZJIRnVqFf3ivRsLciNBtl5PxpHRoxt29bi7US8FPSdRrqpmZfV+RlETBuJVa+VuK/pVpspXwIAC5row1BLvMAbETgxDqHq+suRlenyVWSQra14t66Wq1YLBbkJsM2Lbk2qNm8I4tTgk0EZo5lhTmlZJKJTs+x4T6HZCeFTd/GDIfh/qoW1wedZShjaJxjs9+zb1qq1tJYhzIGpxSt9+zrltVyiVIGYxo2mz27XYv3mqZx1FVD27R8+eXPUTrn7n7HfDanaVvwijz3OOsCf5eRl6XEu0OJRYxztE1LWcx49+Ydr779lr/967/h8xcvaOqG+/t7qv2O3XbL3e0d1X4HHsl0sl6zqyqquuHy2XN0nrPd7bi7uaEoZ2LlobzEdHOtbJxaXOrzmcRgaWwdApU2zBZzstywr3Y0dUPdNGENaFrn2Wx3LFcrslxicTRtS+sklWhRFFR1AOJsQ11HnhHyPENrRdPW6ExjSkPe5hTzAtSMrFFo7TuL2bqqyIyhqva8evWa5WKBs5a6rtiut6wulqxWS2bFjKapaW1L5WrJ8KMUJss6JasxmfBsAeSINKSjFUFhRcz8h6JTCnXXkhWWntl+uLaPySinvv9Y4P4xpeyYx+iBnXg+SN7T3ppO7pO4kyGAskdkG+jPh3isRcUaEM8blbxv8BsYj4rUKTz46HgaWt90dXU9Pqipa59PztABzzTiQ8Y16LRPHoUfWG/0j8p1ryQYqQpndZ5lzGYzrq6eYHSGszJ+JsvEPcw17DY183xJkUm2oPX9Ftc6vPVkJqdtLft9HQJN+5M8ZlrOBzh8NK8UqUx5hY7BA0MnnZfIst5ZMctrGmzrsI1lX1s2m5q7ux23t9suVVRTOzw5Ck1TO7TOMQ6yFvx6i/KKTOdcPs15Pl/y7MlTfvqzn4FtuLu/4fXr73jdNri6Jp8vKbxiZXJezC/YmRtyGnKvsK7BWU/btNhmj1rOMEoREoNivafFi/DlHU1bc3e3lmCgWvP82Qvm8znZ3Ag9dJWkszGRSAjT6n0PcPQWDYhfYDAhSwWzwUbrjqG45D2n5jIevOnfXV0TDw2+7y5CZzmQPjta5xGw6dnKQAyiFtkHxirEW+n2epC8pohK0rBg8hdNygIT5xuyPJdATGVBpjUGOSAdisyDcQ7jLKptoHEY15BnQsCtVtC2NI2lrWvausW3HqMyXCMpiq1qBWzwEt09aj5SM7S0vZ3Vwyjtbfrdsc86Cbwama7uPOn+QcALhDj4sF60TEIyZ/38RRHGeXCqJzu+r1nYH5W0NfkPRv1UdJJGrKeL0xHOPK0kHZYcB/JGrRROGyxiJqpRZFrjtA7p8xbkeR58rqVeY0yXgng8xv1aobs+LgeHxagOPRLqFdL2vi+9YNGN1mBPxmHuToaRvPBxDuK07UfFRJVcU4Nfh+cU/VpT6bWO/sS1OawnNYP8sLYPx/Ah4SjdIwdgxlHtgxqs5TjDY/NMlfz7YPsTmntuOZfe9gwUw7k4AhYNtSaH9Cf+TrZpcmffn3RNjBk9CZh22I/DmkRk7tqSrJfxeRK3hhr19HhJzxn5HM1Th/SoP3MGjNn4PPG+f23Xtt5nWJZN37b+mVMCv5r4ie+IK8z305k0YXjGhvM+YS6NMZjMBF9+idwv+yC4EChNkUvqx575lrXf1DUmi37/Q/PnA+qh0nafZ9r7fYqzov3KjKa2LVobjNFBuEUCvHtPnuUs5gtUOZf0qy5o0VAdr9TxIk6COGptwGuclaB0Wol7SNtKVommbTGZxFfL8oyn19cyvtaytjXeBovFoJ1TcQ2GuFE6nFV4FXi2wNsGxrq1ItyqkG5TeB0lQm3booxhuVyKC7Ux7PY12mjKLKN1TTdGp/iKcTkGdsgfveDhAe0ZKkVGJdL3LsAoCDhE060Tj6JuWhorltd122LxZGWBCqla69aitABOJivZvL9nt6tpW09dCzjRNi3Pn32O94b7+w1KZRK3xHnyrEEpFWJhwGw+o6prNusNSnk26zVt3eC95+72lj988w1/89d/w269QSm4u7tjs77j7vaW19+9Igs8t3MOrKVuWlrr8TrDFAX7qqJtWmYzCRjrvcc6i3UCePnWk6scneUBxKioW+Hxl4s5vsx58+Y1bUhlGUGC1rfs9hVXT56GmIOeqq6oqj11tQ+u+aJ9rqs9zkYXFfA4Wmtpt5IGV2nIS8N8OScznraRjDPRNbxpGglcu3W8efMGd/UkxEnZsl1v8O4587JkMRfgw7YtTYgRY4wOcWECr6YzPL0FhxICNeBDJRWAXFDEdTU6K9SQw+gx5dNB8s91zxrf+9hybt2RzkRwxiff60EbPN45AZi9yD09vVcHw5N8k/w1wbeO2zs+W/3wjBq7sJxdPJ1MOl3U8OZEkSpz2ysju5YrkmMluT/ck+cFi9mCy4tLnIW6qnCtJTO5xJSx0OxbcIrM5MzKuaSUteIponNZt00TgMIJAPhYORvgSIU+BcGcI3YknO7hdLXWUdUVddXQ1Jaqanh3e8+7uzU3d1vu15Xc7j1tA3k2Q3tNXVvud3dYq1BOsWw1M6WYAc37W95VFetXr/jrf/G/8PTlM/J5SWk0Xzx/LgPmDb6quVQF1/mC8rOfcFdvuak2NG/2VHXLvq4pFCzKGaacUbd7IXRGQWYkCBiAls2+rxru7u755ptvqZuGyydiRVJkBR5P1ezJChOIiOlytEuK0zY5uDxajwOEjZc9g2sDOfbIgcjo+4N5GxGVgSAX2fqRcDElbJwqqabdBwqZMsBj5vzAXWXc9nBoO29DHA2NUp5MK2Z5Rnmx5Gbd4Pc7mu092u7JqPHK49o1XrVAyWpu2Nxv2G821NWW3//21+h2x82b39PubymM52JRcLksMXgulvMQLIwDt420rynAESP/jsGMKeTYhvgeER+OoI9LhBjHaOx92F9KdS4h8Xryq2dsA4MTrz/Ezk6to7Gw2lmhiKlT8lxfTzz7NOLH6wLhM8GcOO6NuD+0VgE8VIwDQI9Nd6PcMgbJHlM+/Ig8fP58EfhDy9QbuiOX4azHy+mhNZBCj9Txp1keS5s+ZTnXjNx791FH/LEa9YkaOjo9vj68duzzh5YJEAhCVr5pmnnOGffYdz5UUhou71QM3dmCEM5wNz7YBCdawSnG3wVX3khro12kjjzmxDjE9p3eDz/0XpFzOwZtz7IMrRRGaTB9JpHdTrTv+90OjQpZJOQgkCDUpgOiy6KgLEpUZsApbGPBKUwhZ4rznt1uR5Zl5EXO1fVT5qslX/7kK/7D/+g/4u3bt7x+/Zp/8Vf/nHfv3rHf7SizPFhnOOpqH4Js9sKvNFN1gkQ8e6JAHt+lwv1FWaKCe8V8Pu+CdMZUh4Bw26O5ekijfW7pBZAhyDGcmXCvEhcQCNao2nVC+Ha/57tXryjKkrwouN+sQSmWyxWXVxcURdmtt/e3t2RZzmyxxPMOa6FtITMlmgyjROu6We9p6ne8ef2e+/t7mhBo0yHuyW1bs1gsOjckbx1NXZFnhsVszq9+9Su+/t3vePfuHev7O5y13N/eoXDUVYXWEtizyHLykMlkvliitME6x2qx4OrqCe0/sGhjuH72lLreU9c7XJg7Ywy7/Za377csFgvuN3fcrm8RiykZOa11cBHxmNxQtDm7asf9bo0NaYyttdzf33f3V3WNyQwzVdC2dYjtIfxjVe9omiYof0pmsxnXl9f89Kdf8t03v+f16+94++ZuwMTVIbbMdrulreqQYcXgWstus2W327FYLtFaUxQFylkBsZzH1jXoHLLIcWrh1E/Qj06+69bQETmDMXX8t7eI7KoS2h8/pSPwb0/R6R8HLKTqcICeZkryD+/BmJw8L8RiyEldmclQ5YJ8lnO/vuP+bo0yiqYRrMD7nYSKaBzOgleieI77fLfb9fGVHijnx+CI1hqHsmj323uCqbwYvbfOU1sr/pBVxbaq2TUNtXWgJE9r6z1Z2ELRV7NpPa0FZzWSpdpx7+7Z77YoDbfbNTf3txTzkhZB75X35Biq+zXNekt7v+NufQdlhis11f0aXEOuFPMiZ5ZnWAXr9T2V8agyp8gX7KptD+QohdvvJH+3+YaqrdlVFXlecPnkEm0UVVOhMCGoooxELwTHCU/TwI1FpSmyEBnNQ1/oU4ffKUE1/T6i+D5ir0oFLUAsiqEeV2H0kNRF3X/skfKgQtCtXiKNN0cGIf2b5BTu29UrbIJbh9MYJSNhMg1ty93tW27v92zW92hqnj5ZslzMsU7RtI6m3rHZrXHOcbFa8eLZBdq3fPHFC55cX1CUhjKbURiYzzN0BmgJlmmS9ozHekqLmqZamwI5hlpOMe+K4AbJHA3+HgFDKs6PSolq0o54LTI2fvj9VF+OCRRjl5tYuaR9pQNcIiN+MD6+j6TsvQedpkMUQCjP855pDLE8FMfBi2gh9LEF22PCyWOvf/IywLsOg/VO3Xf0WnL7Aa74vQXn43V9qrrPERA+JSAyZZU2ZRHhg77sMWUMCB/73vveWsMH4Vjof3j3aJ/7iCoc1sixFS5b+9Scpn0/dIUa3zesh0laNH7PMdef9J6pNh1/Mwdnn2RFkACDyZuI5tlKRetM13/34Nru2+iS+VBR+0Wkrz1wHq0JOou6g74lreuuHxv18fVPx4jLXEb3GbGWS90LJeim4/b2ls1mw363Zz6bhbNAdSC41kH/5zzeumBV4ZjNSi4uJP6D0UZSDdpW4nNkGUprbm9vu/Pt2bNnMp/O8eLFC8nKUVUsSnmntZbdVmLCKaUosjzE9QhWpQfnejBedx6Tme76bD4jD7EgLi4uyPO8i3HRZ5DR3UH9kIXt1N/Hrk2VE2Rf+JbQNtQw8HfcU2VRMF8suX56zbff/oHb2xtQnu16DZ4wB5qLi0t++tOf8PVvv+bt27fc3Nwwm83FqtN7qqqhLEuyTICB3W6Pc44iKwTQQ+hUtdtjMoPWBhdSBi8W805ZmOU5y+WS7XpNXe1FEeVabGsxxrDfV7hcwKSb21uyvEBnGToreZ4XPHn6lCfXYmXx9OnTEJhTYvNFqx2lFIvFguvra3a7Hd5L1ph5cGtZLBbsNlvJEFFV3K5v2dd7qrZmVs64WF3w5OoJRZFTFqXEkvES68S2LVopsgDemSxjuVhgrVj+eC/xMsqiEPAprE3nHEVekJlMXL7qhrIsWC4X3Lx9j3PS/5cvPsOEpAvSFzoaIplXREg0hYh8wfiAhAQN1s0xkOIUbzRYb35ocXD2uv1RKC+On4Mxm0/kjccwxxAB+Dj09TFn4qcpanTMidKxl5V6mcV7sZCrqkoCFLctmcmom4b1ehOelTbbvacJoPZiPg8pjhVVXXd01zlHWwv4msZbmrJ0myrnW3Ac0SBIf1UHbvgAblgvbh+Nc9TWUjdWfltHi+TElXGz3cGRvA3vxU+1ddB42Dc1jRbx8H59h/WWrMxpEd9MMYXP2K3XuF0Nu4abu1vKiwXl5YJmv0dlUGQaXRYs53PawqBvFd5b+cFTN22I/RlM7hsJhHhzq9FG3EyePXvG6vIiHHAh0qvSIrz6PthVr/2B3sft5CjH3gM9geg12ac3zGOEiBSYGm/FRMbu/w53CzgSoJF0TZD6sMlu8Lonl2m0kfj3gYDMMJSidQ7lbAeWiNmup662tM0eTcPFqkSbz/Beo1TO/WbH/d2G+/sNbdvy5ZfPefH8GZlyfPHyOct5gfKV+FsayHKDUhalffA160XGY4J/WtJ4HPH3UYAjMYXuyJKPfn6j6+Fzau2iOJxj7303XhGPSL+b+jzVzqkS92WHc6RIyqik4F1qaREPWa2jr6dowWI/YxyP9JkD4u3ptAznas1/kOJHAMPHrLqjrXRrZPzdMQDzdIn79vSz32uMH2jXuXV/rPse1ZdRfI+Tt55gLqZADlAhds7jmL3T4EbCUPn4pt7y6dj9x8dkSPO6GmPdnwS4eqhN0+86Z/zHVl8HT3jfA8feBeBCzqbD943fPeZbpks86cagsEqEf+9694TORSWmo/8T04c651FKXEhUOC/ciGZtN1sJ3NjUlMGaYADqgPAQgaGVIJ+S1eN+vebrr79mNi9RRrGva37+85+zWC7IVUFbtZ31SHSJXF1c8OzZM8qypGkalgHgaNuGzXohAAeKPARItdYFd4Rh8NLoqj12UdUmx4b5W61WEqvN9TF0fJQQFAPA59gZfC7Y0XFR8R/PQMnRl6CAm9j/KmSacM7RBosCF+KoGK3ZrNe8ef0apTzv373DO8/z589RStKdNi9fcn97y7u3b3nz+g3L5ZLMSFyzal93bsbeS4wUPMyLmQT3V2CMxjYNSouzq4ABYLRiPpuxmM9ZLVdcX1+jFewzQ57lVPstLssoSwlIavKMrJCYNtZ7tLVkiFVNWZZcXT8lyzKJl2GiUjJY0QZXjjyXNL9NyNYShSmPgHNh2wdFbNtZ6YiVUdGBGsINqeDOICCGs07cd01Q+miNVjkKSTMc+TvfBTsk8EuGPJMsMljJZPP06VOq7Q5rLcZolstlAG1C5qEgbnhE4LRWLDkyTsPP/WpJjql03YzX4NTDJ2JwTP09dtcYX/9ByxHs93C/OnpJhdHnj19OnX2flB8+ErtM5EA16HaUFZwXd6q6FlrSZg5VN3i3xcf4jUqjtLhaAgEEFYC62e+7PkUXr5iV6FiMomPlEVlUYiemCa3zjtY7Wg+tB4uSSM3e0zioHdRe0WoNeY5XJiD0EpxJe01hMhbznLJx5FVDvdvhG8lR7RSUuQAZs6Kk2m65v2+436xZLZbMyxlqvkQ1Dlfv2e4b1jfvaZo9ra3xVJTFnMVijr6+4Kuf/wS/mNGUim+3t+xtS4sI1V6DDiaSzkvO3bu7NaCx1nN19ZSiLFmsFhiTCVoc0k61dStxR3QIUqN7U82egZoc2eR3uln6Q/SUQHMu2h8FxM6T6kyBcfz+8QE/cJ3Bd6mCx/fEn2PvjAs4InXpO42BzECmLVernCdXC37xFz/j4uqaxeKC5fKK9bbm9eu3vHr9hs1mw7/77/w9vvryc1zTUO3XrNc3fP3bv8M2Fcp7WpthctDGk+UG51qcV33MiVH/jzEmU5/HwoQiDRTJYCyOfU7fO+WiEQGOGGA0yq4PgRvx9xRAk767J1o+IWTDfqbEbjzHkWmNzEE0new0Y+r4Qdatne6fH1c5hAk+xUv8WS85+5DrwI0hffmYxQeh8YcoH/dw959oUiNz6I9GpH9UbSld6bofLep6oVtFxlQdPj/NME2P5XlN/kF2wyctPQiBCNcTwmdPq4bj9Rimi6A8kdT0fTDy+LzJTKe5NsaEOF+HzP+PQ9t5WOTcDuC/75U9CjCIlvnm3Tt22x11VdOWrTgAhfNDDhy6uAOp1u5//p/+J/77//5/YLvbUczERaR1lv/qv/qv+MVf/oKvfvITVpcrlqsly+WSr7/+Gmsty+WSv/zLvwyaf88slzSu1lrqatcJuXVVC1Me4npEv29xpZDr0RUhFuccraNr4xdffMFqtQLSNJUuLrCA1w8FlHMUDlPFe0IcqYQWTGzF7vvw3s6FJry/rmu2mw3v37/n9evX7Pd7NpstX//2t/z6l7/im2/+wHxWSHbEIMiXxYzlYsFyNhdrGk8Xn0Aj1rht09A2Tdcva60oBB3sqwrvRRjfF4XsqKAhXyzmPH3yhJeffYa3jtViyZcvP6e1kk1vfXfPq+++oW0adAAI8iyjyAtub29pQuDZuqrYbjfs9ntezmasVitm8zltI1n38GnAf2n/3e0tf/vXf8M//R//R27evefJkyfMypKqqkL8FVHSPH3yhLqtqZqKxWKB916Cn1YVbdsym826FLx1XbPb7brvnHMi0CX7OMsyiiJnuVyI20pRSLDaTGLw7Pd7tIfLy0tevnzJ/Z//BUoriiJjt9mijdAUayXeoA9IS9M2WOcwWpMFS6dzV1iHbZzLMnTM2o+TNn1I6brvg3eCk2QafYlgx59GeRzPNFSUxGuEEPgqAKcRavUevEPCQVQ1ddOCr9hTY23MeCQgR91WGCPrd76Q+HwCOot1mTYGtKIOe+hcq420nA9w+JDK08fPkkolmsc6xPzSesmgULeWyloq66idpfKORilabXBGgxafHIsVpkwJqGCURnsLjZX6nKVxFm+ybqAzbdAajFL4csZFUVLoDN20GOvIUOTKc726QJcZCoduGtwOHJZiVfL5ixdcfvkZ5Ysn/Ovf/5pv37/ld69eSSAlo4WI6SwIeA7XWqq64f5+wzfffEcT4nE8f/mMopQo3FmWh8M8Co2uMxXrlkaiFZPSm7r6bsmMhn4CdT+sb/qZY9ejf+sx4OSYCeVYAI9tGAi7MTDNxD1T7e/QugCapIfhwE0DaNua7775DY3zKJNRlivevvmO+WLF5eUT0DPev3vH+7dvuL+/59uLHO0rLpZznK3A1yzmGfl8hdGeIgPvKqyr2e3WYGb4sKmnGdshMzruVwoYHAAcyvcplUdrYqq+MbiR1pUWF5gm7yXI6BiImHpuqs3x/cM+JNmTgmpIJd91dR30VQ00WOKyIvfneZ74Jp+nTfhTPy+/ryCejmt67fsKOecCo48qSZT1sYWLT/4dPhMWbtSM01PC9BmfBpgZPP7DL5Dx+I/3ez+OcTzUo9bxFP2ZAlQlwHM/0okCfGCR0j/jD9ZTvJ4+/0OWcwX2YzRtTDcfqIWjYE4CcHTp4kb3dmBQYOZPvU8JA9AL/GEJ6BhnwpjBmQd0lgd5nneBNMfnRfrTNfdHUtJpTLODCN8mNpp3d3fdeb/b7ciNAB+SbcJJJREgDyC5c46iKNHGcnt3x+WTS7I8Y7vf8ezZMy4uLqnrmtu7W7a7beeqUpYSN6LMTGfqrJ3veLX5rGA+n0tchBAE03kvGRAT0MFa2wEcMpeB93WO/b6iaUSj/+z5M2bzeX8+KgUq2qaGaxNrdXJvc7ieJ2k2yNo6Yx04L/EYhL/SZHnRxa5YLha8CGO5XCz5erHgz//sz/j85Wc8v75mtbpgsVzw7PoZNzc32LZlfXsnrhtNKwrIvOhir1RK3L2kfaK1VUqhvcc7cc0w2nRuSE3d4JwlN1rSwe72KCVxTeblDO8d1rbsn+xYzGcoBcvFAq01y8WSy9UF6/Waxlra1rHeVsznC+bzJUUxIzM53sF6vWW/rwLmI3FcohXGfr/n9uaWb775lm9+/4fgIiIBROvdntY2WG/RuaL1kmklrrOrqyuccyyXknFRgqoKPzWfzztFaAQ4euvWft8vFnN22/uOLthWrIiqqiLXmjzTFEXO6mJJlhlms4L5rKRpRWO+3W4lKyEOnZneekpLoFEdXKseW7pt7ZmM8TK+95x1C9Nn9x/LmuOwjXFPxn0pNOO4sP3xCPGp8yyVDT5d6XmxOOH9+diRaLnPC2/WtC2vv3vNu/c33K831HWL0YW4phcZuckxRoD7qt5R13vEe8KJIYKFXb3DKYcyYEwIZxDO0Q5oji52D5RHABwJMxF62DOeUSAMmmQvKSqjm0qLxBF0SuGVxmcKlMErsEqRdQPle5QsJpLUKhwkolW3zoIW1tcoRWkyiuCiQmuhDUF1kOjd2nnxs/OS/9u1LU21p8hzLi8ueFHAq/0tG1uT37yDTHe+aS7OolJd6qqqrrm7vUMpaGzL4mJOUeYoVZIXmQRTIR6Kth+lSeHeJydSIhREIRh18vnvVbzvOJFjwlO8dq5WobtXajj6/WFT+j5GwpFacnSACh6lPHmmcK0FLN7VbDcN1tbgLXm5ZLO+YX3/jvu7O96+mWO0o768wNqKpt5xd3fDPNfkmQJvMNoFcM5KUCYf1ltipXIM4EhzVY+/Oxg37z9YwHnoPu8P2fZzmKRjc9szdiPm2cvOTwWiDuCYYMy6WMtBKFBKhcwpqfWHn4D1kjaGf358CsvzTNQ/uPawXtTo2jHzxPPWSyS2x8f7oWtnvSJdiSOLovjqgYAKI5BjWEd6sI6bNEVXPvjwf6SLymPf4ac68Mj3DD/LPxLdR95wCIYOz5AhSUpp/7QVxw+17U4xsQ+N80PMIBzYXPTv7bCKQxqZ/ky/92SzBu/13ocU4AGk0KpLVxrXerR4S11U0v1yTPHQv+mPXw4yu4TDqVeMwHa7BS/uCd45vDZyT2qxGisMyg2lFHlRkHlPFlIPZplhu98FS4yKuqlZXCy6dqRtksDvDon3FEF8hVZSH6R7TTGO+ySWGz3A4QlggbUotSHPJUB5XhRJNhaIRDzCtlOL5hTgMXVfcmVyTR9u495FJY5l/w0hi50duOQ0dc3t7S373R7XimVGZgxFJgqKpm7YbTds1hvW9/c0VYVGiRWGdTilRNMdxlNrHdxQlKRCVkpizziPNiIbZFqjQ3yK1XKFd47MSLrkzBiyXPjrtqopSwkUK+lqFcvlkquLCxHwnQTW3GwqrJXMRLNyJgBZsPrJjKR1NUoUprHtmcm4vLzi85dfUGRFcGeRNd3UNc5ZHI67zXu2+y2b3WYQRD2uu7ZtqaqK2axEa4O1lrIsuzk0pgcanBOXLmMMmdHd+yIo2s8bIXPKhnpfkWUGcJ2luA9KYQE4PMrrhCc/H0g+WGNH6FykbYMavRqsSjjOf54DZPxgyouDPvrhrwBw9OEHxhz3R2zKEVp/7J5PBnSMxJc0uGqXF87HrEAi+7etxZiMspzh5j7sOdlDucnRYT9prSVQs8rkHADZW2HtdtV73ylEIzj40WNwxBV+QF6jwBM6Z71YcTgE0LBK0aJo0VilccaAykAZaB02Itve41xL3YBvLL5tMUahEfDCO2ic7UwDMxNS0GhDYTI0CtfU+Lalbhv2bY0io/Bz8mwmIAoSyHRzf49tG4xRrFYLnj+7Zu9b3u3WvF/f09gWaz3eN5iQCksFDUNTN9zc3LKvq2AmWaC14eJSkecleV50gpi1Lda2uNBuyW+frBw13iTppCm6MC5HmLdTG+CchZ9+M2ZtVXKPgs6a4sCNAro0Sl1PwuYfb8Bjlh/x+2MHeg96WIoi489+/tPA1Dgcmjdvb2hrz2btKduGzd1bbt+/4ubmBuVr7m5fc7Fcst9tqKsdm80Nl8uS5bzk6uqCF8+fMmeOzjJhXrwiehKlSGnal9jW1FQ1XusJ4PDegNV1fZ/WxB26wgzfP57zQxeVdKf6gA5ML4PefNj7iMjGGe/BRu+H753q25SAEEtk2iNNSi04jJHAa/7IYRHbFhnkT4tY/zjLMVDjGNDxQGUMd/s0nfg+4xyBmWN1Pabuaca///6jghv4CW7t4bYdKwP6HKs+s/6TdHtCyOlkJ3yyPg6fOSWsp/cfMMJH1tzw7xMdOlaOyOan5nB8fkyddQM6qo7hVkkMAzz+gZxTHdhxRrdOCRLxu1QYIpkX0wVlTkCOUTsO/1Yced0PWpQCk8RY6sZBpwCH4/7+HqWQbHRWBGe0h6hUSM79VCCfz+dkec5mu+VitcIrj31nef36dYiR4fjF3/8Fq9WKy8tLbm9ve6E9uAZ4PCZYhPgQn6Cqqk7AlHZrtDLdPIGsEwE3fOemYp3rrEK89xJA24cYDU0DXqMzg4rn3AQtH6/bqT16GrjrXVSOLYHURSVaRNR13dWx3+24v7vn5t17bu/v2Kw34OGv/tlfcX93R9s0zMucFy9esFquKGcl+61kM1iv17x9+w7vIDeGarulDeNY7/cSVFMbjM6692fGUGa5ZBFpGvLZjFlRoBYLLi8v+fzlS372059glLik50asG548uaIoJWbL5v4lWkl8jf1+T1EUzBcLFlWFMZJS2Laa+/sNVV2jjWE2m0ngTdt2gpLWGrSiqio2mw3Pnz/nP/wP/gP+7Gc/Zz6fS/yLkDK4rirh6XH8f/6//w1f/+FrvvnuG+bzuXwfYgpEN5Ttdsv106fMZjPevH3bxRooyxKgW3tVVfXzH+KfqKCx9spLP4sCo6CuK169/pb9dotWmrIs+eqrryT2gW1oXdvhaiKLBb60k9QeR6inyHDUy6aWHD2NHR5yD63lU3Tyhy3Th3NUSnhsRzN8yIilDp4/9ffj+nMK7PzkwEbajvBPJxMRYkcBnTVAkDG00iyXKz57+TmXF0/Ybfdd/BnXRqW1p24bqrpmdbHg4mJBuZiHEA/24P3OCajchpg38vfhfVPlETE4ut6NiLDqkWyCQKQ1pizQ1kNt8VphEbDDao3SGWIWprCIJYSxnsZD63SfSlMrrAeHoXVWYjo4h1EhACUe7R3eSfonU2QsVnNsVVOtt6CVgCTKs1rNsbOCJtdUvsLahqapcbnj2YtnFE9WXH7xnH/6V3/F7f09292e/b6WdDcGCmOIliSt9RK12Tl+85vfgZLIr6CZzQpMpkVwQ51kdLoBnSQ6/pNqE8fOAeOtnf7dCa8RRda6ywigkt9DACBEDk8tIBLGNP07WkG01mJinSrEwfDC9DjvaUPE6bbZ4ZoKrQ3z2Qx7uUKbnHK2JC9m7DZr7hYl3i75yRef8/LlS1arBbatsG1Ntd+gsGjlO+2NtZb1ekNZrhgTolOasxRJHAj8I0al096FerSO/QyfVRwXujlXyQQkirzB9TjjEQQYs+inloQPobSFcEWQI8xh1MS4pAFH6/HdizqBIp131c9xTLXWgyoyz1NMXzd+4bQ+B9X+t66MwIL/NZXjTP2PY0COaaEOy1EJ+/u/38s+9uPrJDRXDa8/VMZnlgrC82kgafqes/ohjevbPP7+AXDmFH1WaorlTt/d274MW5SiaLF9EQSJVntu4tlhUYHmKxVdATWoJJ5SaHdnFeBF2zwGvaMwFq+JZtd1Y/5joos6rjvrwHnJqKFCCtZgGXBzc4OzTjI/EFwYnUeptjtP0nMllu+++46qrtlstxSzgtlM3ALquma726JCKsHNZhPiPqkAXGhQReeuMgvZUqxtaerq8Pyh9z23PnWdDffQB8Crqoo3b9+AUjx58oSqrro0rNaKxbHRvetuyhcN3vkhwsqHPOI9dVV1LqJGS/wRZy3eSsDMWVmCV7R1g28ttqr57v173r55F1yrNNrLnJrMsN/tyHRGVihMpjt+MNOGLJik4wUMwnucDYEDg1++ay22kWvVbs9uvebNd9/ym9/8hu1228WuWCzm5EUe5tGTZxmz4F5UFAXz2Sy4epTkRclqcUXTWPCwWEpcljzPMZlkjUlT1xdFQZHnfP3b3/HLX/6S3/7mt/zm17/m5vaGuqopy5LVasV8PufyasW/+Nd/xWa7lkwmSss6d77LCLGYSzYZjSi3DEqOgdayt1uqqpYApNaSZTJOs1yyqBRFSZGXlEVJWzfYtqG2lsV8Bgjw8eL5C/Jcsqvcre9QWnXr3XnXrc/WWUChTdY53T2mjJWfg+8CYT3HNepPo/jR7/C5N/MjKv7Oy4qW1vPjodGPKp4BkBFlfhXTDPvkxFSa+XLJ8+efkWei/JcAuhLyoSzFmkMAEsvbd694f/OGXb1ls1lTt3LGWudo2pYm7I+maaiqSgwoHlRF9OWDsqgM+x7N2MPEI+OgtMYrMYtzHglA6jytE6Yj8gzWxU3oQWcoo1Beg9FYBS2eOiwmpeXwLLIMrTzKO1Q4QJx3uLbBF4ISo0FnGrRkY/EB9Wmdo2or6ramsQ3WQD7PWc4y3CLjyfUTXKBI1jqUH4MUwS/OOqqm4eb2hqf3TynKguVyhVKQO4PLTGetIVHRIy9zAkFV483Qs2XjA3CsvYrXTs3VY0t8+6C+wLx4leZE6Vssf/dR06csINI29gJ1z8ippO7xd661NHVNUwtKr8o5hTGYPGNe5Jg8ozCazCjKPGO1WvDk6oLZvKStNW1ryAzYpsI5cZ4yWY42uaQoc8K4xnmOZeyKkkbznbRomPqstYBEShFceMP4xvFxnY9yOqIJFkS6JqTu/nLPfA3n/9hyGDBsE/cMr00T5x6ESJjSkTax3z990NHY0uGaPUZjepL6v9ZyvjD98d71Q9V9jinm1N9ja7A/RjmnPyoimR84rqcE2FR877CMDtAgEc6n2zsAIru2jr6L2uEJoWxswSGgyuP7N25TSjvj78evy16zHds3dc+QqY0ce9JfH2vy9ObXsV3wUIfjSZ7SyUELvO+yqIwB4h7EmtD0O49X8owxkQH9I5akW50mejQ0LsRa2O/ErQTvQyYI042BCnslri8dYgegVOAvFW0QyNtg9h81e2VwD/He0zRNcGMRAbs/VXueLgbAjpYbqUWjp98bcT60CfssuBRorSWQZNsOrG3iZ2eFue/2/whsPNda4zHfP1RSviW2t20k/sV+v5e4d0pchrbrjcxV02CbFtcES16tIYzBfDanrRvIxDKm2u/FDF1rmrrB5wU+y8B76pghwSfWo04sq5tG3l9pib9RV3vevH1LHQK9eu8pyryLVaE1Xdp56yxGmy6uhTEZJstZzC7xTnjwRQhkGOdtNp+T5RmZySjK4IqiDbe3t7x585p3b9/x6tUr7u/vu7W03+8pZyXr7T3VXqx+Li5WXKxWKGCzXlMFa5Jqv+ebP/wB2zbM53N2O7ke11vqfp1neRdnZrvdstvtqOuazGSQiVDXhjVmQnDi+XwmaZLbhrquMFlGlmeSScXK/LZhj4giCQgZLB5bjlEWz1BsOQWGPGbdHp6hfyzrXd+doUPFWxCxVXLf+LlOUznx9Z9MGZ/5QstUUPZDh/t0/IbWhtXFBYv5gjwvu5TLBiMuKSLNYzKomh1Vs2Pf7joXFOts8H6wAznLOSdy/idxUYkdnPi7Yw98xwZ0A+C8APmNbWmcpbEOhRNZzzla71FNS+Y8vjDoIsNoj/KeZheEZcS9wyjIMRSrBRmgvcM1NWiJvLqvdxS5AWexeLLCYDWi+W8UtWqoWti2W/b1ntrWWG/QWUFRZFzogs8+/wxT5GRFLtlbWhfWeMhhHmKOOe+xTcNmv+bu7jZEP14CLiCwBVke8rkrjTEx2FKshLAi+o2SLJeEkTouWI43/SkCcIyJfMg8bMxoTtU3dq841pZxm+PnsS/iVGR55wTpt21LtduLxiArmJctRityYygy8e3KNGTKU+Sa5bxktZyLBscavNUoZbBOGESALCsp8hllMaNu3AEPKoCEmxyTU5/HY5cGUY0H21jA6FMFDq9PjV9Xtxruw1Pj/9C1qfV0Bg9/tH4RuIYa4XS+H3x3ZPCTU+KDhFmRvh5s74eWY3WdK7xPHeBxbpnYV0fvf7BEQXsMT36/8RiCoFN1+SOfDwXrk+v0oehmR54/q6iDJXJWmw7A2hN09THl1FwPSw+e+BFo2Mnofjz+hy4N47/7fhxyaKeAnccN/3H/7vRd40DIZ49vXOoBpFAHXw7b0RlV+MHOOGiPUKTDs3Fq7lP+iNGaiYKe8z0jN+5ZyuDFvh+eN8N2Rh7sWDkqsByZjHOBScmM5zoXxMAO92eoB9u0bDdbMTkOLh7R2shaiw5kTyFnRZZlFHmONYbF6gKU4t3793gczloWq2XnKrpcLilCVjvnXOcSoLWWuHAhrWd0IfDedVaF0AdFHQMcUdPvQ/YA78Uasa4l60qcjwimxAwZbRP4hnOX6wfRrn5/+uTKoE4VVATJmomKJO9DFpXtlvV6LYJxI8Fe379/j6trFITMKKrzn99VFc46iiwXIMOJ8fr7d+8xRpOFxACz2Ywiz8F79vt91z6te566rRuq/Z7Net2lBG4ayYiSFwVZCLpb19A0TRCagtOFc5IaNsQQaZomBIgF5XOMFneVPM8H6Savrq4kI0yeM18uaJuGuqppmpqiKDtL05g6djab4bxjv9+z3W3IMlGgvXj5gqdPn+K957vvvhMQpCyZzWa8ffuWi4sLCZIafopCgtouFgtmsxnz+RxjTOeust7ccfv+PdvNWuQeLe5b1m6R+CUy/uWspK5r1tstTVNTGoXSoqhrvcRUadqG1jqUNhQKiYGiDT6AHIpDmjW5Bif4p8l1xsNr/Zzz8aw2fWA5da4etir9fhx7I6rdhpkIpaKEI/eBLv4JlW4uQXguf0hZ0oSgw1NLMZvPWV1ekOelyP5NK1mpdoFWOsgLMWOfzWfY9446ZBuKaWFj0Ny0xD2ehgY4Vc4GOLTp40F0B0A4WB3i6xWnVECNEPgmk9zUWS4IpYxDYLACen5xsSJvWnabLauyxBmFyg21spQZmDyndeCtxGF4t1szzzOMAudqdpUj14rZkyW7tkFph1poiusld9std/stz6+uaamxvmF+scIaR+Ma8vmM23oHKmf25Iq/9/f/gpd3a96+u6HMC27e37K+21Dv63B4SRRi51qUMlwuL9lut7x69YrdbseXX37B06dPmC/mFEXWEVNrYzR210Gegz0+gWUIQ3Q608QpTcCpMiYgDxGcU0zlWBtwykt5SoiN8T0ikY/MB9AzFt6TZTmtadiFwFGubXj/9j0mK9CmYbuuUDqjqWrmsxmvXr3mV3/3S27e3cjBkhmMVqAlcrfJMoo8A59R1w5r93jfv3MMvKSEMQ1gNkR2T89DClJEJikFNdIxTt8xBYbEz8JwgffqHPmv6894Ho7/Bud7gtIz9m6yrz74Kcf3uBAdP5qCSqrYstN+ZUYsZyJNGY9XTB2XgkKptizSpN7EW9gxEQjo1lYEWg5Au06I++MdQsN+J+MaQY6J+08xAFP7TP7oEfjj7/8wEKlvM8MD/vRTB5+P92W67R+teFD6OED74ON+DC6kdR0Kro+p98F76AX4Qwbu8IzQE0q88b1p7Sr5e0q79uHlEGg5JUw/CtzomG0BeqbMqNOaxMrSBMDBC82L7iSk8zps6yma7wNfJJotsUxNzzTnPYZwHpkY88EM/PTjs5JqvqeFWZahAg0dvPOBMendag6Bq2N9OKdEYMg6i/Ieo4LraTjPl4sFZZGTZzlv3rzp3AqUiwEUNdnMkCndB1/1Hm8d1XZHbVtM3aCCBl5pTZYH6wzvaZtWUmkmQU7TTGzx7PHB1Tlm+tCawXz02b1Ub60QlAjOivWucxKYvLWW+82au7u7wMteiDygZZR31Z6iLCmzAqV1p4GU8eoXUqqtfAjQHJ7/0CnglJyVKgT7UkqBDX7v1gIyZngJ0rlarfDes1nvaKuaZl9RbXd88cUX3N+vefPqFZkx+KJAI+4m2uhuLxhlBCyqWzJjUEha2MvlMmy9oMzxjrap0Yj1tQQahWBSIGumaclNxtOrJwEQknW+Wq36/oZ+eGSOWtfinQ0xUWw3NkVZyrsdbO53eO3EOte3YX8pjFLU+y1tU5EZw26/kSCrTQsoqv2u2/de8hez2cZ1J3Xs9mvevn3Nb7/+Lf/8n//zg/M4BWbjfo3rLFotRdeYlK+ZzyUeSWYMTVvx5PKK+axEKWibivlixldffcF8XjIrS4kTkueYTj7JqDZrdvs9T54+493NLdZ58rzs4seUWtNaAVzFgqSPm5MKlZEnT1fjAQB78NfxuEHpup6KLzT1zLh8rPN/GtxQoW3xswnAq0uE69R6wHfAYXd+Jlkkv0/bPhmfc34rkMNH+Gm8CtYXBIGjxwDkT6E9y4sV2/2OumnQOqOu6+ACJ5hAjMfjEBm8amuqZk/rGiwWnWtMkWG8w9eexrZUbcO+qakqCRuRZcVZPTgb4BATJx/44yjI9j+Tz6DQShaLViFieBiceMgqpQRFVRq7r8DEKAweazSNc5gQHkdj0b5FNS26MJS5wauMerehcp5WuwB8GJT3vK82NNphljP2WPY4Gg2qzGnwVK6lQILvWNvQbu4xmWGxmOO8Z/PyMzKdYTC8b+9Ey2JbilyivxpjKOeC8lZVhbWW2axAKU9R5Ci1RCmZeO0VqovMQ6fl7Ndw1MIcDxb2Qy34SWRzQrieFG7jvyMm8FRJD4Exs5i+N2paLi6uZKHb3s8Q61GtxxixuMmMpCQqsjwEiUoEYiuBcEHjjAADeI0Q5p4QH0MJ04MrNaGK300R82NjeoqIn0KaB+NFR28Y33au4PswUBYRuLR/yf1pXSQEupPT+7UuTGMCNqih//4BgHPGgTHV7kh8H9w2oWuP3l6eybketP0jHVRTY3Os7tP7Lc7jh5dTVloPileTr5Y2TdKTkaCN8v0h+yMsh8BGL4R8iqLiP93RkmYkOgJyxWfPXZdHaMqwnx8e5FJ1nTh1zzTAcZoJ9v0LAlA4gma6ew7entKTIKwdtDkBhMbvnmLwxwCtVv2YRSBWmP5DED0dg+6zOrz+0DJLx1qdYT1zbulpve8sNrRSvUWm9yE1vVimtm3bBVM0UZOPZ8QihcrjL9Vp7CGew0HYDakD27YlWjFFq5HubFBx3OKZE+ci4TG6uUvA1JjJrzvn5P7WiTm1MYbVaokxGYvFQoCQCFZoLamAtcErR0y1HssU7zBpGXNsc4l0JYJ/fN6HdQQQU++6YbrjKGh77zvwLFqfaK2pqj13t7dopSXIZWhDug+M1iEKjeuuyjoYWluN+xHlgHjmR2kixp6BMEyMwB7nkDyzdPPmlQElglOqsFBISlqTxYwNKlhTh3fHefBO+D/nglwirwiHe6ewFX7dBXBS4YwSC29v8a3rgovGPkYecQxcdUBa2BfRxSZdB4vFgkzrEAjXcru6pcgznLPU1ZarJ1csFwu22/0gELEPgJtrW/ZVzb6q2Wx3EtvOZJSzOUU5I8vyBMjr10Ocqcj3xv3R0fuJ9SjrbbQcJ+5Jf0+tix9f6Wlzal2XKgE6JY6PKt34N/SK/I/Umo88Xsd4uMO/ASLd0ojyLXzZpdEePuuR+BnOObSy1MFqylsXUhQrMUJA0bqWphWrjTbuFYSP6cJ+JLT6Me4p8JgYHBA2ufS10xRHep2Mf3dohyHRKIySg1uHRaGCNKaUuJJkCmxmIKSL8hhcJijj3jkaWoyEKsW7mpmZo3NJKbXbWbxtqJqGfPlEUGocN/d3lLM5s+WStWvYKUutPaow1N6yty0aB0ZhnWV7f8vF1RVFkXGpl3z+8iVZCIiy3ezY7xusbaEoyIuCvMgpCkPTVDRNzX6/4/37HGM0s3lJUUoAIDlATcJMyKAJgQ8DGM5dumv0++NjcSETJTLE0R2mO35V/1qV/NO1xE+7S8SD6dFtDgdPTB/qoWM2OuZWK7Is5+rqKdvNlrquqaqKurV4b/EKSSFrPRotud2LQqJwZ7n01jvacL8OgWBnhfgwZ1pSbuE9Q2uA44z1sYwp6edU0JXP/R7xkbFTfVAzlY69SofSD55Ph7g7iCfKIehx/HNPrLqJSfr7UNTo/r7+c3IQpgBH8oyKHeWYVdG09cqPoRwDjB7Swp1ddxCkpg6kqf13qn1H33Hi+kPjffj8hwEop/ox6HP3z+Prfagc7KkPGM94z5BW9JTTxws/gnIuQKU4XHfj54dr8bHz/7j7Hz8vU2t0+u+OkU2A3OE9PR0a0u7D/dJ/jkBrbxGQpsxMnx2DIKfBxL7NU9t0Cng6PHvG959fxmBefI3WMepEL9AJLygbzLvoKiJ8oDEGbx0RoXfeCTgShVEZnO689sn7I7gR42DEemPbUmEyHYh0uKbGXxgy3b07smTayHhqrWn2oukuy5Lr62dkWcaTJ08GjLjJxDJHG4110UX5kN4dUzacW1ILxm7MlQLbC9kROFOqt5YF1YEb8Qdgv91xe3MrQnbCGKRnelRgYsyAM3B2aNnZn93Dz93vTls+mJTOUgN6umkiSKEVBrHcifEsOp7M+46JzXKDRuJORMAw0UOHNonC1ShkjSVWfLJ2Iz2QdLoRQhYLVvkZ5D9UvaIu/sT2mcQSPp3nNEME3uNaS0wdu9vu0Arqek+13/Jiu+PPfv5z6qqmLkJSgyxYnlnLvq7YbLdst3v2jcV5WCyWZFlJXswwWT4Q2iFYUSdrKfZDjYlHHLQRbexAjviVejw9+XGUtM0poUzBjSP9mjzGPvRM/LTlPL5ReHIX0zMC9BSZoYKv/9zYBo/CKY1SrQAcVtJBG3K8CftJifVh3dTd+u9TcIdgF4oATuoDGn5OeQTAoQJa6/EMNdtDZA8EngCDJwNypci1IleKDIlKjZcc4RpPtd9RVzXbzR1FkbEoS+Zlhl8WuNbSeotvFFBI3I0d3KqWnXOURtNc5LjGs2kqvN8yy0rmsxIzv6Lyiq23bOo9fpZBmWEyxdvtPfr+hhcvViwuryg1qP2Opq7I85zlfMb8889YliXL2QLbOG5v79jtKowW4MI7y93dPcbIgTGblVxcLrm4XLFarUKk556wD9C/gwEOCEd3eh+/dfLxRwMK6auC1iU2I746fIjXBu8Lz4WX99V2558/213C2jYg5zEdWyQmGrzrmEDXipmT8EIGpQvywqAy36UR2u123N7d8f7mll/98pfc393x9OlTlsulmPgiKdF2+z1KwWxe8vnnn3N5ecnV1SXL5Rx8b44WiXz0qY1jPU4PmwIe49IxUNr04+jp10b8T8mkxNHUB0CHmnxenhlBD0dAjP7a4f0p89K9hOHaSs3gB6j2iAnqnhkxb532smPeD4WkAdOsVHee/tjAjVPl2H48rw/D8fsUZ2MvFH2cyk/Sto9YDuMonLj30QLbp2JDeiZAcd5LPjVzmAq6ydWjbXm4yR8GbP1w5SGQo1/DLgQl7+lbr/1Wagh6Q0+zju75ADKINYBYbsRAg1prce8Nz5pgwRqF0IcAju+3Tj7uGuv3T/9v7HM8FZ1zNK34WjcheGSeZTiPuDYG7b/1YvFhVDgbjSJXBuvlu97Kok/J2gRG2eM77Xjbtv0ZrmIK2GQ+OhkmWnkImKECuCGYi+vidQWOG4Xi4uKCi4sLnj9/zuXT62DJIXxfBBzyokAb3YFm8V3T4/fh85EXRXfWDoCa6E7jxEJCsplA09TRkAVtDNvtlv1uh3eOar9nfX/P3c0NZZ7jdAY+Veb0TImO6zMwlEOwJu6ZQGuUuAMpHYZR9fFMOn6TyP8lcWlCJR3Q6oPyawQARiABa0MWEUeWmTCXPe+k0p+gcPWulfWmtRjzIuvZQYjnEeZOBfclH4GRKP8mgMVoPhUhs1CoH2QsTbTiii/zvotdI8vNsJhfBDcccZ1RSjObzXn58guWq5UEWLUWvMY60Za/ffuOv/m7X/K7333Nr37zNVlW8NnLl/yf/i//V37+Zz/n6fUznl0/73jYCIrF8Un5Xq01bd30oMdo3anY4eRYixa3jxVG//hlAtygl0fGQOT5df2pFjnTVdzAnRVHKBlBNqObf+ccd+t7dKC1WMcuZEByrcNrMXYwWqMNKOWwru7SG1vvwo+lgw21RhlJt/3zn/38UXLA+QBHJ2UkF8P5oDxdKiSxnRCbgP5H3EyM92jvcbZBOdkEyrUi+BmNKXIWlxdcXVxwtbqA5xUGj/GezHkKoyi0Zq4V2AaDZ5abEJTU4W3NfFGSZwJAbDZbqtrSWM/iyRXZaoafGW7bHZcvn5MtZjTe0YS80T6knHVWY9sWTUZZFlxdrvj88xfMZiXr9Zb7+w37aodzFqUcF5eXLJcLrq6uePnyM66uLrm8vCTPoz+vBQzQm/MIYQygRnCNONg7vvvnvDl61AEp7x7o0pMDpm+CDyDHWBPUS+IHaL33MNWfk81R3SHR/ShhCpSStFi2tdjW0VQNu31F24hZk7RTXivxHQrm8xlXVxdhLi66QE7eezIjLkZaK8pZyWKxZFbOyLM8mHoeaiC6w5OhtiRF6+N3x4pGD0wv49ilQVUjyKGUWE0mQ5MA5+nzcZ6mUsT6yc9T9xz7HVfDWJt5ULc/BD5iu3otWqolS5iTieeGjP0P44/Yd2nIqIyvDY7BE4LN9DseeW8EHMd77IG6xt/1f8siGg/n+P4pa6V4/fhagsDlksCkH1SOtV/o5Om4RKfqefj+859/aMwGf4P46T4CuT677eciyYPWHPY1/e7gWrIvp9di8uzRZk+vCUWUgM4r543LGeM80ZyODj1Qe2pxl16Lv1Pt59BtSEoEN5RS2BCksqtD9TE3pujegWaViTE5tRYnAKvj9OJ0OdgDPvBRhPN4AAaBbS1t00pGjhDwU847FQRg3bmupFphhQi00f9dazlLUyE3CthpSc/q2A6xIOyFOqWSORcmQoCOBJDon9ed4BczYiil0LkEd4xxU+IzWRbig7St6GuOjHP6e8xTnFPGrrJdP53vAI7O48l7mrpBl4I0WNvy/t071vdrXGt5+/oN6/W6E4CNESvmqPTxPgSDTzjFA4UHCbBBEPK1rO0IMHXzmsxdJ0zSgzVRc2uMwboYn033dY9ADp/MeX9qBwEtPhM+KxTKATryJD3w75PGa69xCEiEEpBGOyMh9QJ/ms4jJJn3TAqsHVp3xHvlt6EsZngnwVwXiyVNXeGsoSxzyqLg8vIJl5dXGJMBqrP0EKAUQLPb7Xl/c8frN28pyhmrqyc8eXrNs2efsVwuB64zcf10AEWyhmIgXhIa0oEao9LJCn1NB2PyYy4HvHU4QyLIHYFu6U/kQfyRHxjyKPGZ891rf+hxO6RNEPeObIkeVB492ckmWivyPJd94j1OK4yNJg89F+2QuJQKAe+cs4P9EOlqZgzKGIpCsicluoazyqNcVGIwVR872wljIYgX8UdMliLAob3EntZ4tHdoa7u1oZwFIwBHVuQsLy+4ur7mxbPnZHgypcgUFCjKzDDLDE/mM9pqB65lXmTMyhyjQSnLbC75sZ1r+e6719zdbdntG376l3/J/OkFqsz43bvvKK4W5IsSp0IaWYAOzRU/Nq01eWZYLue8eH5NluXkecG+kpzr1rVcLOdcXq548uSK58+f8+zZMxaLBfP5LKCucXPoAUPUgRs+aqiHC0c9Zhb5kM0QhZDDOo4JMQ8dzt3nR/CrU3WOf5SSLDm2dbSNpapqATiCWZNsBt1pvfIiZz6XnOWr1ZLlckFZFsT0WAJsFGhjmJUzFvNFF/RSNprsogGTOmpTZzqZCvMPMCUPgQzjawfAx6lx5HDfPwbgiJ+n5jT9W7btdH+n5i4FweKt0Y+1Z0ynEfK+LRBBn09fZF+cu5vG1ibxc/rdh7Th2Nwd25vHAImDv32/772fvv/os0z3c7qc7yeZtuXUu/v3TzEQ5z3/QCsm23H206N5Txl9ArN97oo4H9yI/zxurfnJ/XTknYPlc3otnl7zE2fOgy0d1fCYCRq86thzx880HwkPybpXSR8fwPAGezhhehUxJpkIbjGoKZAI3dMWHIMxn5j2VODsLeRSN5iByHeaVjy2RHLvfaDpdFaZ8dxwzmLbFttlMfGDzR+BDuEfg1CIOqBvAmzoLpZT+nwKJk0K/ii07q0DO+Y9vScKuePxCPOfppc1xrAIKUazLEsytHiM0TRNi3U2uMCe5qOOnb8nh92LBSt+GNQyBTjS89d7SaFbFBKBrm1b1us1dVWhleL127ds1pvO1UdMxE2wAnEDN+K0DZEv6pdlaikz3DsDWSlmDPSjfReAvhhUNssyXGU7y44xXeoBDg+uB0riea68jp/owQ4d5JUgyCklgJeKO1VimnT0sgPiwDkBWY7FBRgDkSnAEdPepjxuBDzzvEArCcS4WKzYK0k3XBSGtilZLlbMZnNpnwgueC/gYV03WOvY7SruNxt2uz0OjfPw5Mk1FxdXFEXOfr87WG9jyt213fXKq06B2QFTw/UaJKgD2vinAXJM8RtDS750bXb3q2OPJ3zKD8K7nl/Ol0Ui5ZZ5V72J/sT9Mi4CcPRK4dzlaKNpjR7scXFHCSlhXdjXQe6KWa201pRFyb6ckecFTd0+iml4RJrYaIvhQXl8gmAppdCozopDISZfWItyDu09OYrMO7RtoWlQIc82bYvOC4mGvVry9OVzXn7xBV99+RWzMic3htxoSq0ps4zCGIxrMcqRaZgXBqMdeW5YLEtWL57TVFtu33zHv37/Lf/im1/z61//nv/zVy94+XzFYlnSbnPmqznZcoaaFzij0EYxywp88BXCOZytMEqzKAryFy+YLRYsVgu2dcW22jIzJf/wH/67PLt+ymKxYLFYUBQZWou/XGvrgV9kz5iHxdAdOBHR/vESgUjcpgXQ4TUBuR+HVI4F+qn3OO9pnWWz3bOvamLavNxkgdGQDWRa3QnRzrc07Z6m3SNgkgQqXYYUXYvFAmMynG1Y31fkhQl5xqfdUqZAjGPtjSXW4bzrxiWOZ0TJ08Ovu985Dhi7kUDd3RuJ0EQbzjlcjjFXKWPUfzdkyCKT2gV/cykAlNbnO8a9c1NBMi7JM9NrKzIzaf9/DEVFDdAHaNzOLt4PDsePPQanDrrv/57HjMc5gtYxDcLHKw+BR/9b6ctwjfSC9Nha4WO/M5bHz8tD63F0PhN97P3gcifaHcODEkH5oFbn8donlgcibDprJStIlgUBSiwEIo2MdUYhKPopT431H4+L6IXLcdadGG8kxszozrZE+x3lhg7kSTvi5Ixx1uK8D9lPektAeUegxfSxOUBM7rMkI5pSfTDReHr2dYg5tNQ7zqyCZKnQcn5tdrvOpUYi+0vmm7Yz8dcYkwnA0baYbMgTHQMzPugcmeBBpvA3pRTeOZpGUjBqpXFNS64NF8sVZVHwT/5//5jdboe1jv12Rzmbk+caj8JGi5AAcMQx9EHW7uLzdchRIugr6HMAp62TRJs+KgOlBygkkGkeUsTmeU5rG1wTeAsbZZGEF3EO7SM1ijHdZH1peksKlAnJD0SnroBMK0wWwBitut0lQI8C7OAIGiugxrRpTJ/imn9IoeC9Z75YsJxf8OTyCfvZHOdaylnOdnNPUZTsdxXb7Z75fMZ8tuDtu3e8v73h/e0t233Ft69ecfP+louLK8r5ksuLp1xfP2e3r6jqhsxM04149Sht7YAgkhib/VqLYH7/x59oSbLARYugsdXLeWUICPyYyzGFkvDlEcDTgzMngojJyseYDGN6y7q8lHTR0dI0jmXd7NmsW7b7irptaGyL9RadaeblnLIoWSwWKKVp6pbtdk9TtY8a/7MBjjTqRrQSEfAwIHrxgPDBSiNaa3iH8Y5MiZtK5h21FcsGvEdZiZtgQqRjq8AqaJQH19JqT+sNjXM0DgrlKHDkBlymyUqDNxqfKbyyuHpN62uqueHFL37GzwBzfc2X/+7f4+r6CbrIyKs7isslxaJEZQqvJK6DktHvNqiYiclmz7Oc5WKO0povv/qC2VzSOH311ZcsFjOMNigFTVtjtMaElFApQZNfvbAnw6f673zQXuBDsO3ztaCPPhTjwZQQ51Oa2VMC8MFnf9pVY1xSa4j0XXH8YruMAWPEj0tlhkxl5HnO5Wol0bK1pt7vqNs9HgE2tL5kNstDKq0yiWItqU/3+y1FWUrKrtzgvZVg3WqYBjYSt3Hw0VOAz6F2P5rXMxjzYwdlZ+LIEP0f1y1DHsDH0ZxNfU6fn7pv3A9hILo7uj/GAMfU85H5SNdDZCQ7wj/xziFoMD2un6Kke3Q0mt2/HVs2AUodAwY+BADxXhi4tCFTjFR377E6xr3wh0j8sWeP9WX8+fBaOlLnlYcZ/aBdwzPORnBunQ/cfVDnQ1YKU2tyPG7dPT6yAue16ey2d2PxmH0xZa1ypG1++vpwbHoXxuPtnp4zH5niR5ZT8xLu6N/3kUhGpGlRkB7QwIm2xPsJml6vFLhEIEd1wHkn3IczoQfYhzRmvLZSGsnBuhu7lsq4RL3cuG/H/n6IDsiFHqAgCJuRRuoQ08K5AFJENxR6n39NksXEB0VZOraJVlAHd9OxYJ9qyOM4OueGQRVVHJcwnoPP0o/xPk3ns3NV9a7jCZqmpW2FndadxUHvhhQXYEovh7zhUJv/2LNC3BWOWHAo0fCLEijDazNITZrnOS9evAAPmTHc399TVXWf0rS1QCtZQ1wi5AXeP67jON5NTNmaWHB01jKDdeQDq51ci3WG+1MeUDIP9cFCB3yBC9biBEcAJZYZzttunXtcWGNgtCI3ob5wrzGazEj2FR9sPSzicu+8gHauyygxnLP4czD+CY9gre32dGr9E61+Io/ZtpaymPH06ikvP3uJNsH0v9C8ef2K2aykrhs2mx1Ka0ye0VqP8wqlDHXVUFcNTWtRpiTLCrKiIC8kNox3PqSr7ulJtx9HwEzqopIW7/1RfWzkMWLdHwTY/ZHK1Nntfery5A7o5qdqxw9RHua5YlGT9/UyQi/XNk2NtTpZ+30dQk9amrZlv9/QNE2yd2x3FgJd1kzQnYud1oqxt8Op8rgsKhN/K+iEcgFpw0Hte/cUCTgqQUc1Hu2iLxNdjmynNVlegFI4BS3iN+gcOA2t0njfYp3CKo/1ItBpNLlRaOUlM8ruTgCLzHH9k8+pTEb59DnPvvqS2XKGU57Z/Yp8uSArM5xvu0Us2gcr5pE+WiGI35RWUOQZaM31s6cUhaBUq4slZS4ZOjrTxMA+yAHhQiyFESNCjw31f8vB7lWEw6dG/uOVKXBj6p5T16a/54AgnirOD732UqFZed9rArTqCLoOB4k2Bh2iSGslkda1UZIVJdPkuaEoMlarBbPZIqRAq1ivN9S1Ze8dC+8oyxJj9GCOxgfX2Nw17f+UoHdYEiY0kUdi/6NJJMGkzacyS2Sso7lbYMIimjpEUbtHkr5MtaWrqGMB4n0y/ofXx5UNAI44Xuk4eA7GrNegjdt76sT8YVHw77vrzgUcjr89HbNpQO0Y2DH1nlQQlb/je6YBkmPAySlwqds7j5iqh+jL8O9uBwza/lDdjwc5pBwDN46BOqdADtm/YXw+JvMymsezHjl5rhxej0B49/eDa/GYDcdhOwe04swydf/pc+z8+lOhd+qdnabad8Rxkr4N1khyzkd9Vyf4qujnTif4dMLciSwqpzWsHAAdQ0ubw5k4n9E9fv53p1dgbLrVoMJ5FsCNPpaD3BGznAjfmgANse3xih+ecZ7+zJE7hi6laVyEmE62A84PxiXtT5zbwzGQDB2uP7MDEy+xQaRfJgixad0pYD/FM5ziKc4qU+vh4PHQJi1m5DpY1SitmM/nEljXeeq6pq5r8tAP5z2+TVxDJl4ziLWiEp99GaRuDcS2pq4jnTtIXEBegOwxPT2mNOv4pnj8KPm7h5Uir+TFYkOJ9Y/RKriKyV19jLDIwcf2dZ86fqar1R/+xHE4uk/CeERwI8uyxM1F3pxnopS7uLhivijIc4M2BNd5WW9VVZHnGVmesa+qAEA5drsdVVVTNy3G5yhjyPOCLMuDK5No0FG66/tgPHukevgz4NLVAMjorvebftDvPwmQY8gi9Zd9Ysk3kuH+FMs5tH54LbgZRrmFGHOjkw7k3+48jHJSlGP6M9V516WGreua1rbd3rbWSUpj74O7ish8cc+JG4t/1PA/wkUlND6d/FRCD/RJCAYo5bssKjGORg7k3mNizAsng9HKqYgpDWaWoQpDq4TYts6TA5kSM/zaw7ZtyK0nbxUznzEnR2WetqnZvL/HFIbl5ZJf/IO/z8tf/D2qnWc+X+G1p3EN167C5ILGVbWViK9OYesaaxu0V2QqOt1IQ72zmCxnXuTk8xnXz56KJsI2OEI0ZC2BJKP2Rfz0QKmBzcsDJYxpJ9R9os0kHNWZtz5SWPMel3bhgbp7k9+e4RGE2OGQNF8Qsu8YxepyibtzgmLvN7S2xmSaLNNkCrJMcXG55OXnL7i4XDKbF1xerVgsljjnqeodNzdvWa837Pd7rq+fcXFxyZMnT5jNZl0bYm7zYwLN+NA9xnh3h50C8d/p05VFP8rAB4QDWr4bMqFq8N3U0E4Z/JyYojD9CcgxmIYx+HFY4VFCOWLYhu+Mvqaao0x6KN3YdePyw4IcDxZPt3anGNfBrUfG5FjF6Vh+VGzHD1fVn1Z5PC18NLjxKYfnCAP14ynH6fzDTf4+A3f+sx/OKJ//XEdzBs+6sHXE8sx5FwJqDvf8FCgWBequfg4BjKitzvNcNLshnsMUzTsJZB7c/cPt9+6IS9qRAuC2FdeIKgjQUWsdz4t47HTg+oRAq1Vv8TgGz5Xutfyp1rxtW4zRWNuPZw+GDPkyD5KyVtFdj0I7iDtljEExm80oQorSphXwRBsz8EGPGsrUGvP4+H3Y2vbeUzf1AT+io8Isutcoi88lBW9hMokB44Prb92w2WxYr9ddutHWi9WHC8IFKpzJof4OxIhwQGKxQPwu+K3H/ZSGh/aBoZH79WCVei9pba13qKA47NZLeFqnKy0Ep420yuPxymFMcH+JgpkWQMcYhTLRpT7c4B142/EpnXyjesE23e/OTYMb8fsx0Jlaoig1TM8b14i1ljwv5CcrmM3mXF5cUJQZzjVcXz/HeYvWmcShs5bNdsvrt29oQxaV3//+G97f3LLd7LC+4un1c2alWDAvypy63vP+3RsBTRKQIwJ2WuvgoSFKW9PtKbrYOCkeNViLZ6zXH38ZBjGP+71LX/qnANZ8xCKWPsmejmOgYAiAybhI5iK5v/V9fKm4R1rX0tiGqq2wIXtK3TbUbU3dNBJ3o23JbUsdsq9st1vu7+/R5EfVJ1PlfIAjAe987Kj3fXaVcE+kd0IIA1KqIFMaE8APjQcnpisaCVyktSbLxQwry4X4WO8xuUIVGaYoUEaIU65nrBYlZa7RyoJ2mFyxWlxxqZ7glUNp2No9eTGnLGbc3N4xX8zJZyUvv/qSutlRVVv2+x0qy3C+oa5bykD4jVIoJ+nNnHc4rIjZ3uGUASzet9TVnrIwmCwjy3L2+wprW3a7hp7oa4oi7yY5Fh+Q6v7vZA39yMpjNrUH0daMzOvPKakrSGc6F5kLK4Fp6rplu91RVXuqqpJ0qs7R2oZ6t2ezWbO+v+O7777l5cuXXF9fs1qtwhwo9vs9+/0eUJRFQZYbskxipMRMK9FPLGVce9PI8wCOAbMb0iPF+9LvprVI8fl+VMfPpBhV+upzENqxZvDY7/DqHoRKkJBeBveDBqTsfNRYDtxnVG+u2mEpKT+RgEIy7uF6MIVNNSjHF1h6z6fZUGEmerQaks+9O9L5tY3beri2TloJTFYbNS0PvXP8/ofGLf1+3E+X3MMD9SQ1jveP911NHTMV1rzvRn/8Oa0gtOVMGuTjv56T+/Oh9k/fr2GUXv3TFD/6PXV9/Hk8ciP6kWTEisJAH4RP7k6NxjWnV9P4cxQ+fgxlbFo+LlEQH2vkT1o8BAoIuiPY0TQ+1Xx3gSt1hjJGhLZgRu7dRFaeo+8DOtqQzkQ66kee/QjMu1dCAewo5oBrW5q6ptlX1FVF2zR45zuBSiXv9853grkKGneMWNJmeLTRovBIxk+04hqd+H9HE/voWiGACrjkDNKqp6WZMVjielcDSxsZOYdyjtb7QSyR+Dv104+WOZ1VSBJ/68ExPHcewriZICT36TxFPee9hxDc1OiMPMvAeTbVjqIoROGzr/nNb3/Dd9+94tXrV9RtI6karcdkMW4Fkqox1O69aFzFmgVJfxyalIJ2/ZpNVmuc43BZkVpPqERm8gE8arv17EI8jW6PJpRH7CwUzoa4KXgw3UiEVwfQx3twwWpIRVcZh7MtOriKo2JskFg0IcwboHAuOLCEdqh43hDj7fXvVgq8I4Aitks965wP90ggV6MzZrMZ5awkKwqaRoCn3V5R13uMgrKccbFaMl+WoBytbdHKkGmDNZq7u3vwmsV8hfXw2Wef8fzFC7z3VLuKpq1lr2gj4IXuNfQKiSUjMQh7i50Bl5CCG4Fn6zjjlCfsZl0NvusefpgcDcsPJhdp6Hg4WYyH+3HMNx0rP0JhLikPyQrSfcvwctwvQQbyfpBKObkrSYEu6zs95wqTsa327Ld76n1FXQnoXRRlB/CXeUFDKy54XndK53PLowAO6ZQwPPFat6BBUolq1SHoPWIZg5AGkzBC3AXnMUrq09qCr5Fz3QMOnWlUZsDoEGdD43X4XeS4XKO0xqsWl0lMDm1y0A5wtL7BUKCNA+OwtGin6P3PDVrlKK9QOIzJxSRGIcRSC3rnFHhlsQHljdFeUV6CEuETQTy4u3SZOHTwG4qMUBytaaFCAlvRD+zHtOJIq0mqTTGq8Y2nztmjzwxE3CCAnNsF3//0JlGxDi9WPSFoVxuisdtw3XmLcx5rHU1j2e0qNpsdRbEly3NaK36G0RfSGCOHSVlgMkl6JllUhDmzqS9pBDcU4V1R69RvgIMuRpQzfB+jkHdBuKA7SPsfgvWGHzyeTpL3/b2dP2gyBYfywqH7SgRfpT4Z8Ei0YgUpuNL1h/Ezw5pj8LF4LEaPRaVVZ2KWZWJW2cUeiSsmSVvcX0v6kIx336MoOEinxJc0ZigYgSWJcDIcDJW8Ix21wWh1HyPzG9+e4i0+jQifPH1Ypg7MnhbEpT+9ptTgMR+7MGj7kIvw8dFBl2MjVWy8fFbJ9Zh1wYOkU1Td/f3U9MxMOkMxS9T0whwCNYP+he9TkUx114QGS9NU18a+VX0ZtgcORrPfXP3zPvx1LvkdV5nQrBO3HVwcswZw6MJ1qjI/+KJ3k+zH33XAW79v0zU33GuhN/3nJPuGLJv+O1lbYbRVb63WH3URZFPd9SFr+OHnm4Lh4k9o1rjuMV9NoMMxIObDQJYa/gzO0CjIjMGRfpyVihkXLCbRcsU145O6tDYhzkR4lZIgj8JMun7sVDfEE6PYz2NkMvueHJ4J55ZDoL2njSlJGYPoSinqug7KBTkP8aJU0L6n1S66MCNWCB45j02nbpeTJfZPNIwyvsboQRyEHmjw3ThF/k+0/b6jZJ1yzid/JGMZL0cXB3zP9+mE7+1PL8nmp0Z1nbTA+QCAqaONSoCzeG3w1ri9kwDgcv6KgFyUJVmRYb2jqiWAe5bloFTnlmNUcGlBLHSFryXErXOhDT2YkNLV/me4JuK8DZ5RsQfx7IkZYhBaH4SkCB5EfkxuD+CCF1995QAVrUMETPAhq4gN4TTi+3QILNsJbPg+aCoKhUnaFBQvDlpnuwDpkh4z9jTsOZ9C8LLP5f3irt+2lta3IXOK8P8ShLEO8VB2MtZYjFI4V7IMwReV0gJ65DO81mTWsVxccHlhMabEAs+un3F1eYm1VizNEXAj9lcR9lzcF9H8Olm3kX+YXH0dAB5pou+nk54SR3ZAdetChWPFD8/ZY59lgA8VISfo9mP3Uzz706c8ss57N6J+7ca93vVj8O6uyUMFgaIDVI9Z+35oOfbsh46RnFkjic73fJUnxHPriGesz3cgpfSVDrAWz4fgqthKVi3lwVuHay0qD0GkkbM5WhP1/P+08mGqnA1wKG0EBffhaIkzpcDZPqqyxEQA3fRBnqJWXCvIlSZTmn1T4axjvpxhtMPplqa+x+gWox3QUs5WqCyHzNAohVMaF8COtXdkzlNm4pLQ4miqLZlxZJmiLDXQ0LodHs/iIqeua9abHXXdgJfAJUW2oK0rFDnz+RVNs8V5h1Wy4XvdsxUGw4WJ9IJ8zpZzcJ62bZIIuyEeSXfogXUNQz1XJHYB8Q3Xe3PLuMDGB+3DZWwqNzmffoiWK3X6uTToZvp9/7tf2EIjHt64k0wS4uaTpsiL9yoV8ie3Ld5ZYUy9QqPJckOeryieFmy3W1bLW/b7hvl8SVEsePHi8+A2JBQzRvnVWuKoGG1w3rGrdqSsgdYComnT998h4MeDJqfdP4RDzoY+xSjrKnJc3U+0alCRKo60dt149RPTfedHc3SquCNzIXWNgAsfjutIsEYaexU0Hc77nvCF5jsEIDR5TrWr8R7KxZzZfEFW5Dhcx7CrIHB4Us1BD3RI2uWeCR6YI8e14W3HRJlgjjpmtNN2pwf4YDwO/uqZk/SqTdZ/UnNkvQe191Pp6R/qH+wYvU4IVEGb6Dv3I9E4Dhkl6BnHvl+xHcn6CCd3BJiVIgh3nn5FpQHFfM+cdcyJ1DuUEp2k0uvelDABg7EfrquunR1zmApggaVM3xOYJx+ARzqGux+3jr32KQ3yg5+kBYmQqcEHLZxLLIXGCyMhxXpqv/kjn3FEQX+KbAxprwybOZZWcoK29mtU/FflFjfxfXo91jO2LDmwm0FplayDsCs7sAtickhhw9O+q55+hL/VqGUSxu+xp1y6XlJmMTmXIqKnIFoydbJTKnJ0AlDS8IQ5k3Uic5FaXUjHfF+nCue+6sd5cC7isbbBestsVgShReIhtHXdxRzTOiMzOXlRihCkNdoY2qA1Vx4wuh/D4ALQYeYHIxXXsU2vTI73McZxCqyIfw+eUeF0UAqdmSAwyDMmy9jtdtze3mKSrCazLKdtBQjIsoy6rqW5WqFDAMa2bUNmC1n/1rWgpM6iyIkKpSzLaOqGLDOUZUHbRgsOWWNahzhdYTH7sDJlfftOqYHSHT0WBj+Og/ACBi1nmxelSFnkXUwFVIj1oCM1Coy/+CsfZIubysxwlnVedzNyJvtUk57QriAkeGupW+lflmXM53OapsX7NX/57/x9Lq+fkpUl/+//9r/FGMOqKNB5RlPtQ5rSrNs6CsijtatSwpPFoJXp3nIEy0s6l5huT8XGIyAFSnV8rwBbCrSSIJ9OFIcajdEZZVHivQ9AQNXxAzFDm2sVtK1YCKneHSxaljunaOhdnsS9qCDL8y42QGvFLSe6k2ktAIfzQmOLrKRyNU29o23tYP57uiGWx957lDGikO14qJCVpmnYVXvyPGdWlOz2FffrDZm+ZX23lqComeHiYsV+t2Uxn6G1oShyirLAZDOWS0VW5Cit+cu/+PtcXb3lbrPBo/jZT37K82fPaaqa1WpBZhTONpiAiopCsOmWU573GQ1df+L3p4LvXY4iVJHoGtAqAk7D8zMdf53UO2KDTpyh8YKaJl5JOQYePPAUeIWzUf4SOQ8v669pmpAhSXhLyc7T80jHmtSDGz2snFooD+89bPPHBHBifVPxbMbt6T6rFNShdxknzqkmYdS67FUo1WU0Eh5fLOiauqauKnbbLfW+wrWWIstQzuHbFqzDeEm41NSNWO63AoroLjjvedDF+QAHIWO06kNvpuzjwewOJkV1AxEFjij4G6WomoaWFnKJwFo3FabaYbNMiJQxoI0QiExTFBl5q8kzRWsVZe7ItCM3jkIrCmWYac28yGlaS1Wtcc7Q1A7berTKmc8XGJ1h65abmxv21Zaq2lIUaWyAlCnWUXRDRHCL9vK5SymkfLKESeqQMfCJed3BLn4sd/cjKJPuDNBpnR5TxgRpbPqb5hq/Wl1QhoBJ3iuKPMeYrAuctV6vWSyWbDZbFosFl5crPnvxeQDaHHWzC4GYKqqqwjrJCV8UJbNyMWjXFPORtuVsJoRewJwyf38UQ/MJy0Pm1qO7j1z1k/XEAH0woh+D7XDCrSO1LBiUIQGGuCYd3psH1mKvwftw4Dx9wbFKTh6BST0f1ojh+jkupHhE+2bO4ij8xLW0jWp0j4z5qTYM6vEpnZ16So0mJS6gqXad+nxqTqRe0UQ4YWg+Uflwnfk5ZTzeD/X5EXWdS5bi9DywjPudcE5sj09bpC2He/OsuerUu8M1FjVWUlxCtwKPMLDnjpZ6gT9SIgQR+CSHsFJ9opyp1v74isdjvSPzqmOEtdY0TcN+v+/G6FCjf6rOOC8TsTmiEGoMSsdxHbv1pD70yXsnlAmnGiG04hEzoHo6M6jqyFn7aKFFxfVDFyCfQOs1dG7kyotVo3OOuml49eoVSmtmywW//Zu/YblY8J//5/85n3/1Jf/kn/wT/od/+k/Z1Xt80PyXpQj/KLhYLdntdmhlmM2W3N3fYbSmyIsu7oi0rY87kcadEaUEAaR3B9lSYnFO4Zzu4l3QKeZ6HkNck2I8i1yyobQSe2W/Xcs7nA9phWWfxQwmKcDRWssuWBdJ0w9j5fQivWa72Yn7DIrZbBbq1Gy3u45vnM1mFEUJwGa37dpuraUsS/IiJ88LitksKIEVP/nyJ/zFn/0l10+e8cu/+SV//df/hvv7Wy6vLkXbjccYCVIaZQ9lNE+vr3n67BqUopzPefH8OUob/uIv/oKf//zPyLRhu93J80pjgtJuHB9mHPvHpRZjskK7fRuvjuMidMBF8jeE9an6z48un5L4Jdap6SHWK25P8RLHyo+PUk8psqdkuc7K5ICHivdOxZvqs2J5T3DL6rNkxphIbdtgbUNd79nvdlS7PW3dYFuLtxZnXReM2lq6INGz+SJkpzKcU84HODoUShazDoevd6mx6rCE4yRCPV0WjJgD3ktIYyHQSj6rLgBh0JSEoIw+ur0gAEvMymK8QruQnQWPsh5aoAara0mRVJa0VoNvwTtc62mqhlZZbN1KGiwvAZXSJR77G6ZOiGuYRRVRxOSQCoBov5lVQO6DYHscnZOnpg7NDzVXesiKY8rMdKylOfXu9J6x9rFHsI+36Vg7j93TgQq+BwUksGufbmuA0gdtUJ7nFEURrDdCgE9VdL6yTdMQTYKjpVH63kOT42nQ45yiwj9TY33M7HfK6mByjB6JWE9ZNaTjf1BXt37HWvhw3fd1pMQgrWZQ4yPp/gHKP1H/FBqe7sWxONVbiYzLmY3z/YdhuJkjNHFwbp7YC2k/0o7HORsBDhKQLaFU3aDIy/zgfT7p3jiY4pEipC/WJrQ8acfBKPqOog36EvUcvqOfkdPRXQ3d3V4loxhPndF6TV42mHo/hplHfx/t84Daj3t1FNo5t/hji5hexpLPqt9Xo/uHc5lejydX2tru28nvhkB7uoAnzqGEY/XDf5Jnwnsm6ZCH1MS7e0tkkB9PT1OZNLUkfGhmonyrklunhNYxLYzMXqqRi5+OvjP5Klp3DNdqUl/3fbTuiy37frTz4JkPYCkeI4jHtSzntu9SvyotPtS73a7LGDFmecaKjfQ9AkaM1lwyXtG6Zixs9fVEVxU/2GujmyaBjiFlmPj+xJz0gNexdn0YjzdqQf9v2KuddVrSJ0XPG2mtaVpR8P2zf/bPmM1m/OQnP8HheXp9zS9+8QvevXnDfrulrRtZh0ostu/v7zFZBgrqRmI6WOckm4dtA2gnsU60tZ018yHAEVL6JuDDkNeywQNG1oT48Wsy2wZ3ZEvbNihlaK0jC27I0epHpeOghulZexfZXmnVub9M8H0pv9B/P+ZbJdBsSgYl+4wACUVRdG3x3lNXNVXddIkJytmcf/SP/hG/+PO/x5PLpxiV8fr1K/b7rfSpabFtQ9PsKYoixJxRrLdrdvs9m+0WnRmWFxeU8xltCOwbXbd0FvfHECRMQaXBqprgE48uvxMk8KFHHyqn3j5WFqbXPqgM2K9Ij2LIgdjRx9T/xwc5DsDeM+Su5Gk6bi/8I7RdDc6vyGtGazkBQALA4XtrNRdcU1ziopJ6P9CdfbFtYf92+1IfXa/j8igLjogOa8RsTCw5/NH5jrKOuMFF4qU7MAME5NBZ0LJmmizPyTL5ybMcneUok+G0Ca4CisJocq3IFZRakeMx3pNZj6otvoW2AVW3XDx9zuryCbXVbDd7dtRsqh27aitpaeqmI7CLckbbVgMZwNOfqd0E+zAiCpw6NNcfjsGQSYqfOyI/EnbT6+PnHlMOkbXTf09ZUKRtOoX6xc/93yOfrYl7p8ox4CBlepwTF5VoUqd1376IFDZN00XbNkbAix7tF5PgaKLvnBVTv6KgLGZY6wbvOzZPHwRwqJQYpNcPCc8UkDG+djAvj25RX6bAjYGgPBAg+jf2h/7h54M5T5l5xnslEXl8/7n/OgZVTccq/p3u1mGfOvA0ChYHY92L6j7u6wORPZVSepFMaGL6ziGhGGLfQWPpIbr4+NGzXd+ScezGOB6sYzk1EYLHa6PvwUQbeRwgJoJBYOwYj3R6BCa0Sw0cZ+iBhj4mw2BOfL8K4hj7DlRW+DGtxYt2MtY/alQMtzc4oA4kETX6mR61+PdgpZ07foPDOvisxq+S9nR4T3ftdIamfv1K3/tb1PD3QPOkBkBrf+8Ryykl4xxdmXxalbSia/wA9uoao5MhjwD1qJ2+c2ybbsORMtz7w/akYGEUtvp39n1JPOUf/f7xWxVDRnJqzsZaao/vNKQQhKskG4gP9RwzKT7197EScJOze3uOGXV3biG8HoB3EoAyBoLUSoUU7evufH7IlPwYH+S9762Bo2tCFFoVE8/0/EMc18E8qTEsMjyD0vWUrqUISsFxgViAsfjEsE9TPwfvPFHiEaDCpA5aPXg+0AjE/WCe5+R5zrubG373u9/x3/43/w1VXfP8+XP+vX/07/Ps+XP+4//4P+aXf/u3vHvzlvX9HfvdFmU0dVXz7s0bvvjiC4wx7HY7irKkbVuq/T7Ejgl9dGLJgwWlHMr1YAPQB37Vh+MHIei8lb3qvQ8WGgbr+mDwbWslY6EXF6O2bamrGmdbLlfLzs04Krw6V5Lw/giGRABiAMJ43wWbT612Vch4JLHYqs4sX3fXew1z00oqzDzPWS6XgChTq6piX1VstmJpfHFxwWK54D/5T/4Tfv6zP2e1vOTq6imvXn2LdS37/Y49O5wV/nexWDCfzyhnBe9u3nFz857tfkvdtMxXS/Ki4P5+w//u//C/7/q4nC9RylNX+8HyiFYcj1FypmUKZPh0ZRqgHAvxH15SgM2Fn0NFdngpw919vK4PLQ/NwbHz5pSskN4zxfsPnumYnv4e51wILHooO8R4NBDC8yTv6K0yLLZpu89dhhpIwM74ftlv4tY4bR1+rDwK4MiUwqOxyqO0Dv6HEwJ+QGetdyGtlpNAnVqBEVAjWnd6wGtxQTFZhja5HFTBz6bIS/Jihs4LtJFgTpn25AYyDbMcMlWjPWjbouoGvKX1ltYY8nxBuWwo5xcU2YzLpWe7rKn3QgTX6zX73Q7v7YD37VjEdBxHAfm9h3CCwwRxlntOHNDhcD5GHD4GuHGsjocYsWNtfxjciAzD9Gabelc8HMabK43uHNvrnOfu7k78dL1HKRMsNASkWC6XzGazzswuPndzc8d2u6ZpmxCxW8CNuq5omoai2FOWO1arC/pAr8O+fV/i6Xzvo30MyDjF8I3bcTCHj2jfMWI4STx8L7j6ThgB6PNhDwjlSAB6iBH3fspUPX1n/Puwz1Mg0NQ7jhePG9w6JeokIlD3UQI5DrW46ZM++WH03bjuY9ddMtbhanqI+yPXzyie1Mz0gXsfQYdC+DpAia9u4obiXR8nYWjdEZleEqY8BLAjEVBTX6YTTT90WDr2QPr+T8iYhQ7Evn/kyunH6sQtB0+k4AeksNL4ZhEGH9mkyZK6LylijIoPsd44uymBLg7F1WP3Jv18dJN6AH109eAMSU3eU2BAB2DDaNOZxsd7ju3tlG6fu/9TnvW8+x9Rd/KM8x6sRwf/bK019/f3vHv3ro8BdESgOgYCDBru47gF4TWk3DQhWn9sd6oAcc7hlAV9fnz9j1mOnV8fzuuFneT6+CrBQ0fGpr+zA5piqZuGt2/e8L/8878C76mrit/97nf87a9+yX/5X/7f+E//j/8p/+f/4r/g+fUzLpZLvLfMZyVta/n2u+/44vPPUcD6fs1qtZJ4GHUt69b3gJL3XuKPTHSxS0GbXkuy0ESAI5qoW5sGSCWZVwFDmqbh7u6O7XbL3d0df/XP/me2mw27/Z67mxu2ux1t2+KdQxlDnknWEq8UbdNQB9DBhkCITQQulMSDmRWFWIAEcCOd0zzPWSwWLFbL3mIYUbi1bctut2M2m3Xtv76+BiSO13w+p21byqLk6uoK5xz7fcUvfvELfv7zn3Pz/j2/+e2vqas9+71kfyzKjKrZ4e/g6dNrCCBPVcv7Wuf47nVwQ5rPaZ0lWjEJaNODTWM6Ev+eAlb/WOWxO+TRe2oks/TgRqp4DcC4BLXp2vUwdfwhgJ/j5THy3sHfvudDu/3sPbYdKp775yPN7V1L4n1tUE7HH2vbIX1P3t3XqQKNL0Kd7hNYcHTvVhitBZohBANKGIghACCHnA1R71HglcLhsUGP6VBYH1PNOJrWUjctal9DVkNwSDEojNWyiQ2C6upg/qVboEV5R4bCKENmNGQGby3b9Zpd5fBO4azCWtCENDRlSds0tK3D2qZjttK1nlpwDKw5CMEaRcrrFtCUxcMpQewcq4/HlHMAjnFbjqF7x66dBDhGQtup9pw65KfGRilFEdJnta2laWo2m023EaJ1Rttabm9vOgKdZYbNZk3bNmS5Zj4vQyBTuowqfRumLS3G7XlI+3RQEj+Gh7R8cYM/hrEcC8OPLVOEpqs8/T4R4o8xpCfrm3x3+tdxgS2aqEUGuT+Q5blUaPXJWHcr8mCN9X2LfTofKEiOtk54HQEcPnweYRJ9Ctnh3lBRPRDlz5FGWkVaQ1r1kChJLIkwForOboJYrec815TYrvDO+KYUFkh721/Rfcu7dR5GRMk/qutd4s0bmfXRWojf0dUX+z8IMdq3t6t70Ou+nv8/e3/ebEmS3Qdiv+Mey733bbnW1tXo6kY3QDQWASIAEjDKaMahRjJS0hhHM5TNp5E+wshoRtNIMukDyDSmP2iiCEjkAKQoDjkYEAQIohu9VFVXZS1Zmfm2u0SEux/9cfy4e8SN+5ZaAJA2nvbyxbs3Fg9fzvI7W/pzvF72wC3CaLmUlhuafHdr21sfCjJwPk5zru+R57VM4Zoxngz+yfEhoGZKQ+M9Rqaow42K/lOaxGKZEgpPJpqMPKNEDvK9cjHZuwmI802vJuTx4nKsJhuPwcX7x7+L8+YErckDZ/ZympDD1yHSLog1Kito5bnRc8PmfAXTZ3xZbtifd8xvA6vTvSmvbqW7RFKi/fr6GkAG2XTM72I9ZuYU2iBrryivG3/UgwQoxovH/CgwRyqFgkaN1+lsP7jYl+Zu+ycD+JzodxooRq5aoUTyvm2vfyUNKWh+pJiqaCyXS/EcOD4GIAlbl02DxjtsNhu8++676LodTJT5X3/9CRaLBQiE1dEKdV2DiHB2dgbo2ibIcXwfrTanPGsPAGSpkFO2mwAO9QBXGSkrTuKJ0XUdzs/Psdls8PDhQzx8cIqu69H3PTbX11hvNth1HXabDS6uLrHdbrG+usb1Zo3rKwE0fFyLtqpg6hpWnxfliME5dM6Jt4h3wvGseF4FDthsNqmPxpiRkqz5SRQIYmY471FHg1xdVzg6OgKR5KupWkmyu9ttcXl5KRVumFE3LWxVIXBA3/eoKgtE3cpai6ZuYCq518nJCY6OjuADYxicKOfIlvY5/aNc83eVh0pPJRXHplt4ykN1DXzeNpXJ5+jkfe+XkwPnMtNj5X2yT0e8ZSpP0Ii/fN4+HWq3Ad93vc+N1xVJ//Pe5OTVMgU4xECstBN755TAUYjVKp2XBK7OubGXh/dA4ckBSFqCIpHVje2eAEcUXijWj0ZIuTiy4JKnMsSSqgoCJM8NIGeghiCY4vIiAEc3OLDpgKqBxPEY1AwEQ1K/vIqhCYZhvYcxHkQB1gRUtUFjCU1tYJoKjhnb6zUG6uEcI3iCtQ1WiyNYU6FpGuyshfeEYfCwJOOYlg1nUCN7+spGDiPJPFsM7qPg3fbdFxFi5p6hx9N8E3e9rjw+CHLM5OC4DXS57bMsBAFN08Q4Xo/dbofNZoO+H1KNZAE+HC4vzwGo22CF9foaITg0bY2Tk2O0bYO2bXB6epqAEFWcx0rRPtEsGexdm42uI/cBnW4DVfKYC3O9azvkbXRIqCu/5xnqXhIyBhd/Y/9+8z3CmAlM18/+uarcKbh1COAYPfsOjC+Nweh5WYlhRsG0uPiKi/7kz6SbIRFlBdEOPZtGj1MpOD+RUvDFFCTT37kCQNHtdIaK2zmEo4Qq5o9HamBR7rMEElilGprOhVzPFArZPt6Px2AWl2M6O0ScBCkR1jOx5uItZUmoWsHFd8VaSvu8FEryr7Ss0l0LoSyed6e9PHm7sVW1mJm8lScdLdpNws7kafNtuq9v3w9EPAb5R8/Lt6Tyj0S3onSwR0M5/Uwpyu390TtMwmLKo9S5nPNF+z6a/pFwmp+hnhfyKmP6kfgBo1jPY6X4EJkhopSTIt5cZJ+4bcpkjMYYKYEef0qr1bRv9wHbJ6Th9vPvaADhcjAASZbqPVDwld02Axy6/+bkpYPPk0FONJSADHBUNlVfKz04yusV3OAQAFukWlYBOtH+/fwg+eWKnVbO5YHxofHCyt/t/RR0+h5yxYhMlQu8bIRYVhtJybDWYtEukvxjyODo6AhHVhK1//Ef/zEuLy8w9D28c3jy9BEG51DXNc7OznBxdQVjDE6PjrDebFFZg7ZtpT+RN5d9IUKuQFSSvQmfLpWhBHDEMaqqJoUhccjKkuaa6LoOzJy8eX/u53423Wfoemx3kmD+/NU5Pnj2IV6+eIGPP/oYnz5/DmaIZzBl1dRUkogUDAzeod91GNyArpe8I857oTkk5XQH59BvNimsRT2JiSTvib6b9lO9XiprsVwu0dQ1lsslvGP03QBna+xibo2rqyuhxQS0ixZVXaVw7H4YEk82xqKua9Rtg5OTEwE4Vitcb7YxX4nyzn3v+zm6Mhc6NFp/c2tVtxJNPkMWD7j4/G4tyxm3gRqfS2/au6RQxlnDkyanjmS9MbhBE27/Rdr0fe4C4NxXvztEe3nGgyPE8EPNjTP29Ml6MPPY62MKbujP4AY4J0brKcihlYcISDk8zZddRSUXOKVE2LMlLrcSuUQEPwIEdYchkDUIJJ95DvBgwNSycWO1lMCA8wFD72DIwVAPMMGTuHFaqgHvEOARBkkWWlsGGsayaVDVFZbLBvVygY4qdDAIgdB3A7rOwbkddrtByvAFQj8MCIFhTQ2gPzwISeimg5tyCnIcvNUBwaRkyl8E3LhNIFHvgDlBoDx3uuBvBTf0O9q/5lC/poh8ed4U9XPO4fLiGtfX1xgGSU7Tti2aWDZMgBvAu4CT4xMcHa9wfHyEp0+fxPsHMHt0fYe+77DdrlFVNbwXl8C6biMToT03qFLQnBV+b2liNTq8PqYMRl2ZD62JPYJ+D9R67p6H5hxQhngI3OAkdCpRK5Xu8X3nOpMR8/u2KQg0HVtJcndXr4xSFR09JX2XmDYjWq31mkPgUiIas/vsUCut0PclA7OC9d45NKleI+0Q1KF/sQIC004VLiEhdpzIFEogg4PuG7UlUgY0MCapZR/Gvck/o+EfuaTscaUZFZryNVQcH0ZW9tpd9372aDukfXz+e0uTUuP6tDGcddt1N31uAPi4bu+hcN2p79M8NHOrbm68pnN7C58dq3/awVn+fRcSqit39hueB0lKGmWQQQx5Jifanao7mKyol9bDOYX987QDr3/D+fcLf1PLsLUW7GUGfOTj680aV5eX8bv9HDNzssRoDEeAJhLAoBU0tJJa2RQQVY8AAol3743vNbNupq30xrjHiM4p8odAnbs32SsiZlMWUaMyaAp6pyE97777Lv70Bz/A7//+7+Pl88+w7XZ4+fIFQITriytcnV+grmt897vfxZtvv4WTk5OUQBAAKi17iugFqyHF8T9CoRDGV5sbrYR5FMBl8qhFlUTJAIC9ePiJ5Tcrn8wSNl83Dc7OznB0dIRhGPDy5Wcp/0Tf9fBB6FmzaPHNb34T77zzTpoH5xyGfsBHH3+Ejz/+GJ9++il+8pOf4OLiAtvdFrvdDi4mRAxgcGD0w4DNdou661A3DeqmARXzWeaD0xwfVSWG1bqW8sjX19cwxmCxULDJQ6rHBFxensMHh7at8fDhWepn122xXm/AHGCtkYSiMUSn6zv4q0vUuxpt28Zk+hoGnoHUcV6JfflpGk73F6F9kR1yr+dwQGCPwA4+OASvYVSRJzEXe//fvzZHg0ovjJIWSQjZWB9jRszBkcGNvG72nzUHbviQK6XkkJWQ+KExRqqnUgx5JgKZKiYavtuavJ8HB2VlFIERFKWayoQRyAApWkcAGcAYsCEEkorsHpFoxTq6ppLa7+1iibppsFyu0C6WWCyWqOoaBKkv3rYWFhUsPCpjURuPyjCqKgCVgTeEjgOcd/CGEKxF2y5g7AKLFVKpWGag73pwj+RKR6QijKRSRWSOpmCshyxfU3DjvgxrHzn74hvoELgwDZG5DRCZU4L1916/kwJy8z3nPi+RwBL0SG5+AKq2QuNakLWoAsPaWNaKM+F2zsu5tbgztYslqrqKXqVBEjbtdoAR10wmoHcOw+BGAuherDTRKHTkXnNUAASHLEw3ARrluEy/yykt79YOeYIcArTyfJYgR57n0boounGX4WFwoi+jZ6p1P2qyXGi0uV8Uvxu/Wz6n6F90PZwjjuNrbtVyilYoiTwel/FnwNjiX9AJfeLIuh3ncxJLwqx9HSt/4/fXz1QZm7wP6XoRkMMUde1x8BijpKF6TCxusSBxSxZwI1a+4uQELnMQs2Po6MQ6CjmN0fhNhWewVlsgiGdYjsvM44C5q2fXXv5IkxFGHhbZGIo5yaCOPoH2ju+y50j5iQnZLX6mTWnrbcrs+DPOoHICbg71iCc/c98DpY/PGNcs9h5jrMWUyzIhBofHKI/w5F32jgm6YjgiczlXUhmmprRCj03uZn4beSrnebxtTma/O/jN/AkatlF6sTBi4ksj4ZKiVKgwZ4CYn+CmfnweBeQOVO7wtTeuxQzmWGsRjGTNV2VKFDBxz/cxu/5tz7hJ+SdkwMjaSZUOLrxeRkDJ/augpfNpHt66y7WU/kPRlxn+ee/G6ea6k2TP0niSKdLbIGEUx8fHePTwEc7OzvDNb30Lu24HJsI33nkHv/iLv4hf+IVfxJPXX8O3vvVNPH36NFUe8d7j/OoabcxH4RiwlQUHyf/QNJXIzdEAqnuRGWBfluoV/mRJdILE1ajgWjreLOcYCxhmMBlUAAJLLkCY7BW+aFswRF48Ol6mJJHqVTGi2rFv4tXDCBzwl7Y/h67bYrfb4vr6Cn3fYxgcut5ht91hcKKMPf/sM1xeXeHV+Tm67Vb6aghucBj6GBaz2WCz2aDrOqzXa2xiiEzddXj06BGaRjyIjTG4uLjAD37wA/wf/qv/Cq4PcIPH0eoYf/xHf4RPn38C5x3U0CSlfjtUlXjN1HUdw2QgcnFdoW4bvPb6G1gsWhgD1LVF30ty/rqqoR4cul+nXsMKcNxFjh/9/WeAhxzikV8EjBF5q8AtOSr0QWVezt/tNaUzhFK2EDkl74HP1a8DtOGLhOFMf8owqj0dIPg0NiWd1zrPap5MIFkpfAWR7SUMjyW1hSCU4BDgnXgw9f2AwQ2SlJQk5MuoR16U9QIY6nNHX3qISvxfF34o7Ri6GtL/wpxL4Zq0JGwRpsLE4s0RBQ1JNFqjqhs07QKL5RKL5QrL5UpcvaJYXtdApSEppkZtPSoTUJsA2ABvGD17YOjBlQGIUSF7lYibaIUQAON8TnjKEdwgFY0oCWmj9VlyqsmivY1B3Sdm6vO2uwIlU3BjVnE+AGzo8ezmo8MM+xCxPHT/8nv9u6orVHVmok3TwBQVeryXHByavRok8ZRVVYGMWMVs5VDVXjw2DABIsitlgjo2paWtHLPp53dpKniU430bgDEHsMwBVfcVWeeArYPzyVkkmPa2VNKnx3cbG4r3x4hzJJLCQE5Uua/s6++5bSV9GBNlFRCAqHAUe/mLbMFSjSPc8u5cPLP8aPR+Op9J8548LT5pMk+FGSwez0IHo881tlg+PnA800895qI/mnoVMCA2qcpJXj/T35Ti4UuamtY9FZ4eKsRzPk78JYI2ZUdL6/3MLiu+S6L1aKzm3r3M+cGTcT3U9F2NvsOMsDOaxtn1nFfYFNcox2DU81mvi6xc5J/9c/abrMPcfR5/XpChUdenguhECOXZfhw6vu278WcjisV5HdL+VBfdjeNzaPuOrpt4pN1lOVCRIR5TmpOBDVHUc5/+ora9vsWh04SpMEYAjqhMaZI5Yww8bg/z3JMf5nZy5MfGmIMW55InjXnC/nnA7VPJzPPb6x7tJtnq3vcqxiVwpDVQw4GA5RTLZ4tFf5D8DKcnWC6XePPNNzG4ATAGv/RLv4S/+lf/Kn71V38Ntq6xXC3QNDUUMAohoOsHLJcLGGvhA6MxBh4e3mvlnH3aGzgbEllLp5IQjxDBFwMIPg55ByaMwuMUpCEDEKxwBoZg4fF8I68MIsbqaDUzVtgjoqXhQXK5EKwdyxjDELDdbjEMPbquw08+/BCvzs/x2YsXuLq8SpUg+q5Ht9tht9vh8vISV1dXWK/XePHiBX7yk5/g+uoKQ99L5RYS7yMBUQZcX1/jH/2//hG8CwAbPH78BK9evEDfd1iuFgIGseSF8N7BWvFYV1nGGEJVWRgrXjqPHj9C29YgQ6hMFZPzY7TA59bh1KPjNjk+A4Dpvz+T9kVBjcnd0pHcMq/VuwmHhaylMYfp8y9GLL4QbZiZKwU17gZw5Pcf6R7poMQC8jkyhJx/AiegQ0NbnNekowIipl1Y0HQOkW4xSwLlGZn2ULtXKmkC9jw59F/xfgAhMbdU/smoZSLmITAUOw7s+k7Oqy04KqNt2+Lo+AhHq2Osjo5j/WgGswdzj7oC6oqwXBi0NcOaAGDA0G/gfIfdsMWw6WCrAFN5rD+7wPpaQlOYLB6cPcJicYS2aWGrBgyC9wywT4KrB5IwxKRCGqVckV+V2PFnIdDchzDcBkrsf4c70zhmSXg1VdpLAqu/NTu34YhUG2GCkiS0QmWraGEIKZaLWcJWvGes15fo+w67blv0P2CxbGJfxP1P3SPLsmDlOEy9OO7c7jAu8+DFV9/uDkgcvMPnuH5MO+bu+YXbRHMUea98Zk6Gdxid/yraGJjKRveIthIjUqDJdWUcfnEvPWZEAED30BzSTaOfgh3NAxiqkLOCv1mplR0i5btCus6CYMAwKe5bmBwh1zgp+xzzOJH2yORz9P1H3hqsl+0BAUU6v+Jd8zWj99cbJK46VbZpcozJMRfnTD8bHzMxiCw0aHO+X8V78P67zQtKU2Y/x5kOAQhh5rPpdXpYgEBJyPiyNstc3+56PHefeTX1HmwJ2cpcfDadlM/x+uqlUQI++buxS/hIrpqcV9Lrv3Au5CwhU0kGROalCnBoOEPay/dQ8ucsmWK0GgMchwT7W3kdZ0PXbX36ssb+iykwIrsAQOlZljLUsIAbBtkbThOMVrbC9fU1FosFnp48xWuvvYavvfkWhn7Aj3/4I7z2xuv46KMNGIx3vvVNnB6tUFcVHj16KK7lTjyMhkCw1mC5tHBe17n8aM5XYwFYnfdcRlUAGWnT4Sz1ZQLgyhJZ8f423i7E7xgKeBR1m2jCVWLnjIldUt7PkUMx4Bzg1NocO3d8fARjjgADvPn2GxgGj103gIhQ1xZ1beFcnE9mmJgQfRgGvHr1Cv/gH/wD/Js/+AP8t//iX+CTTz4Rr471GsZanJ2d4ezsDJcXV3hw9ginJ2c4Pj6Bdw677QaBPXa7LTh4kJHE+XVTo1kscHV1AReBRDIWsPJz+uAMJnooN22L3nWRjo1p3NTgdVfQcQ7g/DPEN76iFnk0aYIF+fn3sR3S3TRsapoCYJZGcrj7lBZiwRyQUv4dgoCB6tm03e5AxojeVpgnXBA6M/QOzdEyJZO+S7s7wBFYKBXpn5w3sTWwVAlh9YVLJUnsZe8GWR4kGcIZLLVurUlxdMZY2CJpjpRZEocU5wast+vogkhgONQ1o/KEQBUGANYwjHHwYHgAzhgEG1A3NZbtEt1uAzcM2G22CDB4+OAxqsqi63sZSkMSUxRfVd4tqNNJdL+OZe1Y+oHoNqOmmKlSrsezFoW4eA6VYZq7103tNib8eQhXec20nzciupRBgHJxT/ty271LTwmvGXZj/OMQ4yo5AD6IVUbqpXN0RwzY7rYgkrJ7g3dxLBkhKPghBKyqKzSNJHdqqzojh8XGBzDKiTEHEB0SvNL3GF83Nybld3P3m7Z0HpXJHg+DJIfuf+O6QERe81/5WAkXcv9JrTIp3i4zT+8lwdZqtULbNKlE8FRRE8FG94BaSoV7hqB/F2MbP9MyckQEW5m4NXXMs/W03F8aIgGIBUSfVI5LHp4IkrD0z5BJX+a1IV5jQhqKuYhiXIjClNCaeB7JvdXKT8jnjMNMCH4m30Sg7HKv1mHiHMZh0vtLjLbzY2DjxlZkDR+pmdMcTCTPD9FNs20WEjPsHfphiHvRwFjKSejAMETo+x7ee7R1AxBgYMQSZWx0x+2F9ocADh6LoxU4iNeVViEgIjTtEtvtRnLzLJaSrZ6MCHf9IF5awaGppVxfYMYw9LC2gjUR8InzaciKwEgEYyoE9nDOw7uA5VELhJhvgBiGNGeCT2tQ8ihYoTeDR1UbGFPBWLHCeS/u+0Qk7sVkwBzgB5eUEg1rSJZ/iPBeChHlylS+K3+HYtI4nQNIzDxgCsEj7NGNvEcMiGzi92lxjsCn3McwE3ow+it9N/1993Y7jYvKnQJjis1wpB0kzD4pgenaW56L0mujODldWAqHxQ4rrHkUrbZgwLN4DJpYGjaEgNVyKckamVPJ01IQ1XdUIU+vu7OSHOWZ+7QS0J96GE6FWENlcr5MAbVyRNM02G23IxmIirVTzqf+nZKiR5oaQoBhG5XUCbARXcrL+xqiNMZaZUXXfQgi5KniK2F2WQmYDJ3Ir0QIwac1r3HhDIjFs7yGZJWlOP6IpCtVT5UIi7G6l46Y1riGj8dkzhxgjUVlK1gyQADcMIAhidp3ux3Oz8/x0bNncM7h1atXePXqFdrVEoFZlI5uh3a5QNO2+PGP38WybbFoWxyfnApAEsuhMgRgIAimRbFbBC0VKV21VniskpLAAZ4DKit03rsQwQYZn6aupaoWs9hLi8o1WpELiDJ7/go+kqmqNplzUqzQxQX/BaUURtpnbaqngEzawyG+JwcGExCIUDV1AkwcE2KGDlmD0SOYjMHDhw/xN//m38Sv/9qv4e/+5/85vO9xcXGJjz/+FM+ePUvW7R/+8MdYLI5gyOKHP/wRur6PekqICRaNyFhG+r3bbUcy6nK1wnq3BZjxK7/yKzg9PYWLiVE58jM5nxLgCmSaWoZnl/RmTvktaUL27pdQn5JMioc+pQHOvGpq5Cokpon8lJf7V4OglICm5IdQ2f8QsUyMNv5S3jjVC8Ylscff3Y0Qz3l7T8Gp6fn63XTO5sCMOf6h97CmSi85vm7+HTiMn18+Tz/zXsC6ru+kgkrw8MELCMkMI4RCAHEXvzMGgxtAxqKqmzuN271CVHSSRF4aL3JjCBTU7TIqchEQCVEoKl0zE1ASQiqNxszYbcW1a+ilJrWgNQbdbpes9tYKofKBYExAMAa2Ylj2kWAyvMrkxqCyFWprUZtYPhYVFs1CFKxhK9cECWkwVqypSZ8rFqZieQR9n/mxmi64kZJ7R6Xyi7ZDVoxpuwl4mANF7tP/8vpD9zqEMIrQl+P/RFESYGLwUg5Ma3n7mOzGO91IwsCccyAyCIax3W5R13WMI61gLIODriOelKbMfZjb+HME/tB7lOeocjB37XSNzIEe03PHYznPDG5SBPbvccf5nAE4yvurEKhgU3lfTZKlc5EYLY/3i6oGURZEOYSSxC4zVhF8Z1wpp6+T9DCa/M46VzlXnO6f3z+NQFSO9iTRNAbRLRhlmAcVI6c/MfyCOSljEuIiIEEcyTgmKsXNzaPcMN8DYBiAIygHzWMRB+JeQsL8uUTj7+QohiaSgYSfAMwEIhv3nvAKjuW/AMl7RMbAsOTDcc7Bc4BFFUMd5e4hrn1jq6ikikegZycARVSC9F0lN4+LLv8VABd7aZJCEpgR+gGGkYAuMlUBMOk8GHD07mNImEy5ZjQ8TgVbcaMWgEOS0YqrZYjzwxwBVJDkd0JOpsVRQE6MkiIgREVsr9KRRE80v0m5N/eTOEJ5V8LlOK3rKQAr72ayAqWTzmNKk/cB5Z+vRgaN7zL9e0zjEr2YrvFyDCIJ0bkq76WK9PzDM/1TMDF9sffOaYHMkIm4VkIec72Xli0PUWMsnzOnWJT3vFOL737XKTokSE8NJ2nsCkWBC4FYSmTKdQIexBTDE5429x6ZJyB3vJApVcGU15uZPMrKXJoxjnQ2bnal96NB2h8NAGMwosz7cfDSku/P3HX6avrOtzXlR6MVVuxRIvGeprjhVXYHojdN36PvevQxN0rXdTh/dS4JNHcdqqrCydkZmkWLzW4LSyZVUTk5OUlr1ULL9RosFpJAs6lrLBcLEFmoj0bm32pIjO9R0CBixLAmqUKi4IgAvoUwkMZ179XTl6ZIekRATnpdYL+j1ULl30UIq9KLaEhJtyABp9N88PieiR8QoW4avP3226C334Y1BtYCV1fX+OST5/jwww/TXLz22htwjnF9tcb3v/+nYK1GGZzoWQwggh2yB9XDROa7qi2wk+M33nijSDQ6xFB/gDVZ7IziDBQ6T9TP5hRsnbe0/k0MJ9WkkwWdLPWo0TNVTyzGLx0fJMJfXSNSPpjLw+oeOyhQotjyB7rMnI1n9+/Tfr6+fN/7eeLP6TVT/ewQ0LF/r0PPGH9WAhwpwWhMLOq8GJ0ksW72bFV6qiCT8g0BzO++Lu4OcCjSpgxCGYohIBpsVJxijvEyxsbcBzWIumIAikF2DqvVEmyA7XqDz55/CjDDDw7Liys8evQIjx49ggFwfXWNwXU4OTlCcIRQEywFsLGwATBW/Dd0AOEkUQ9XAUd1C5w+wPHiBHWzwOtPn8LWLVzv0a132O42uLq+wINHZ+LiZTwAA80Kx6qcEANsE0zNIS/z2xbh5wE07nPNYeWX9z677fz7gBv7G2LCuA48P58/FuDK88vyreoNdH5+jk20AFlbS212EgVBarObdCxZeQFrK9R1g6aRzNJEQAge/dBhGAbsdh222y1WTR0zslepzrsAeCZn9i7W8DRj+21tDryYHk/XUHnNQSQ3MuKbmNVcX247nrlqdN7sOkP5eUE4y/6Q0pKbBMp5InqfRhivr2kbMVQe91f/Yi7Py58HDoDnTA/TQ7M1EMamDaEWTQXThGWaTF+IIFSHorHDZolsNM6xF6qgApCKVoXkD4IEM0eFOgpppGaf1N3bmSMBIyHutrMN1fCBcb3ZApBs+yfHp6iqSoDkoUPvPIgRS2YarFZHqCqLtm7w8uVLdJ1Us1LhyVqLfuiwWLQ4Olrh+fNPU/Wkvnc4OTlC0zT48NnHUm6vaVDXjbw7AyECoUQVlosaVdXA1gKgeCaEIN5hBMLp8hhEwNXVFcQBWu7hHYTeHNXoY5lAIhPHlKKlUvI7idW4iu9QoaoB7wZ5hsvzn+4PTcpqYKOHB8JIlRYARhP3oVyvqnB5HNxHk08kXjwkD6JQlILT9OEWtuDrBDWRKqDCXND6uMc4rjFVV7J2MbeR9WKDwpk8jcz88Ry9mL5zAcioondgZDIoK2d8UXpzUxPAwsTtLMp/mNBJSgCYxCeLzLEfspnuV7zHV2XZvE9Lxi6iJIdJDDew63YYhj6FjhoyyTt27j4jPqQ0tTCayfU5rEfL7+o4HKqCNjpmhoazlattrj93b5wE8vLZe2cVcsQXb7S3BRiAB8Mo0BnyM9Vzsq5rnJycYLsVa+p6vcbHz57h+vIKR0dHYADV8+cIYLx69QrX19cxj0MG5YgIbd2gjqHlb731Fp4+fYrXnj7Fd779HZyenmK5FI855wqDiBEAorIWznsYIrR1DRBhu9th6PvoBWcAJngPVJWZgBjFC+uRyZ+UpzEje3noOVOyUZKbAhhB/EoBMh+p/ghXiicZI3QzMp5Zec05h/W6AyAgxHe+89NCNwOj6wb88Ifv4t/+0R/jH/7Dfyh8sa2x3nRwnSiDzvdYLBZYLhdYrVa43qylUhEAzywhLLXFarWErbKnk8peedXfrd1J6UXmNF8lHf1qm3ZcAA5gqrTnt9wfAcJeSDAjL8ivsM2tsbmf8rvbjgFEPSm+8+he8eVmjG0lX3JOeEBZBXMYhpRzZhhcjNpwCMGl/ZjDgpTviUcsjElVxu7S7h6ikmI19M+CoRgTrVTZy0EJoInIuTI7H11yxdomN9ttd/Ds4YJHYyucHR/jzadPYWyFo7ZBYwhtu0BFDOcaPDw7Q9UQqorQLi3q1sJUgK2AwD08D/B+AA0eKzSovYF1AYM3CD4g7By2F2tQ1WFzvUZlLY6WK9S15HYIcOm1hUlAFJRyEmlC+PT4BpDjPu0+yFx5/7tcd5NCfRMjnjvn0PnT62aV8pn+lmjftJKJ/tZSXSJExBAnRfc4WoSJE7iR0WjGMHgwi6AlWa6vsd1uRRBDwDtfextEBsaEvfecVk/5vAJlCVRMQaZDgMdt64pnxnjueeV9p/c43N/xc/SaEThQAh9hf71QIZUoXTBKT0aPnzKD8jnljisO98alYDQ3ghuRZnE5BoU1ZvSe2WqXk9MreCAfkgpPBQqdckIQwcV7Bqilfz+JJ9L3hIpsUhRH+IkKs1E5lcRqUQmOVicCgSl+SvJ8k0BaVegEVDGM/Dnn0U1KIRGsMYndEHDDcQzDYIlfttairiyqtokhZh4BjHa5hDWSQb/rO7x6+RJDt8PbP/V1PH76JJYgJOy2OwQOWK4W2HU1AGBwHm+88ZaEqQ0DTk7PcHW9gfdXeOONN1PJsfOLy5hY2MaQyApVXaNpGlxfbVAHRtO2WK5OUFkDDgGX5y+xWB7BGML19RZkSBhqZRGYsFgscLQ6wsuXL2UGjUFV10KPvICwVssnspEQFxhUVQOydVRqBbxQjxobaZcLADEjKFsuS21P1opnTmE+Hi56QBkE8skbiimGPIHymiVZeYFzrDk4rjlWn6H8OZEmKgSyQwhFMCafk7qb1pa2m0pA58/H4Bwmx4c+m/u8+I6R99/kDFBWVuY8JEb0rKSbKK3l82LuoSYKdVFFgtVSyFEBoZE3qxscYE0C2Kf5JfQnhCDr/M8R4Cj7pXxbBVoFJtaX1+KdOwxynjWwRGC3Hwqi9yx5h9KiNHcmGx50z+l1c94lSsND4JQCQudhDyC4Q0tC/vjTEY/8s5yTuGX3WKooKALGhyBhcZsYCu68x4MHD/D666+n+fqpd76BxWKJdrHA48eP0TspPdpUFZqqAnuPvh/QR7DKDYOA8la8pV88/wx1LYaiRdvCWovKWiwWC7z22mt48vQpfvZnfgbfeOfrqBctAgPXmw2MNWjqBm1do6rrlK/DxIIFgwtCI2eGlJkTXywrsnkdmHKQsH8PRg5fGVV0wT7dAPbHOFEj/V4vMplOGcQSvgAsSWgJkVRBsZZENwmM5bKCDz2uri/x6fNPsVwsYKsq3lf0LQubPBa7rhOJIdJh7z1MHO+zszPUTZ32SjkIsnxvlhn1eDQEE1kyXRNdIEVOurt8+RevZc/jm/o+Whuaoyp9QEgVVZjvTVvu1dtbdLbPC27IcTTkiRUkz60KwiIA5AcHhncuGTu8CwjOJ92/73t02x263S5WT+nkt3cYggeMlfAUUKLZgVnkF2tgqBL50nzZAAdRkWhT/iYjruUUCGqRVSqbB0uOFcXJwIeBidU2vHdxABy262tsrq6wub6GNRahH+B2HY6Pj6E5MWiIeT4CgUnqFcMCbBmBBwQe4MIAM3j0IYD8ALfusL7eYbMbsOkd1pcbwFi8vL7CycMTVE0FWxm5V2SmIHEhlVcel0sKHGMoGdDsB3dxIZouornFeYiw3LXdBjrc5Tw9vst18/2cRw8P3bt0iSuvKcENFfTquha0msWDI8WTh3weosCupc2stTlelKWM7DA4OBdAZFBVYjk18fzS+qNCZNmPm9/90FqQcSnPmYIP5edz4MbBNaFKyA1rZir0HXqHm9cFZwEd43nNFuAp0jue72T5phyzSaNnHXjF2c8JuMs2oalCVParfMfyffSziTVx9LxyLVCi+ZonlCNAo2FvKcRBb6PzOn0nxHM5QylQ4b4o/yceuzIGhOhLQJSUNsnpkUEPUdKyVT75fRSCW3nvpExEa2t8Ubkf52uy2qmAd3a1N1ZK+SVgMgrDzAwXAuq6Rl1XCD56VHix8DZNjboRxa2JQloq9afzSQZN08a9LOEoNoawWBvSecxiWauqGlXdYnBXgHEgI3k+OCXAlnwTemzIphAXIg8iAUyArHhaWwPwYPYgYmHAca5U6CMS9231WoThJKwaohirHRJoouO8t17Tb11BDCSPCT1DZ8PG7VEo5KRXR6+R4h5T4TSH52jMfLHWi5WqZI3j/I+1BxpfMLqyWGejj24CLm46nu5vSv0COIF3NNFEpuCKKL3zdHFE17lQZw/px+XpzMkDJ12vl+seK4AMVb4PyRVT3nofeaEEMu90/h0U9ZJXl33Td+q6LuVY0/OSN98NbTrupedAKRdM+zjmnfMWTc19oQuZVPYDzXZL1npB+KZg1/7y3hufu87TveS/JK7sGxcYQXJNsP4tv6+vr3F1dYXNZpNkHOccLs4vcGWvYYzB9XotFlc3YLPZoI/VP0qDpXMOFGUtay0uLi5k3OMwKEDetC0ePniIhw8f4rNPn+O9995C07YIRAgm4Pj4WMCWp09FoSdC13WobSW6AIpcJ9OxYSrWX8HuPXIC7xE/A3SSVH5n3Y+JV46pqX6ux3mqM/g8XjOU6YLSFAjmYa3wNJFnpUS0jmnTNLi8uMBHH3+Mru+lHC+ZRJutITTNAlUVAY6+h6ny2vLeo7IVFssFlsslrJ24q0yH7gYd5C7fp3Movebouj8v4PW++lPmZaUOovmk9gbtljvty5tT+f/GvtxzzA7J8Dfpc7cdjzoef9J3xSkj2b24BzPEoFOEpbiYO9FFec1F8CPpfYj5N4pnZMN1WS3rSwY4OLodatk/ScpkYGAjShqTAxUKkBDNTAT1RcqYxRC8LKjg4IceH334IdyuR3e9waJpo/WsxqMHD/Hg9ATHRytc7gbYSry/m8bANAwyDBAjYIAPDs4PsINHGwwaT9hernFxvsbl1QbPzy+AqoYHYes93vnOt3D2+Aynj05BDQNGkk8GBIAKGxADCBIjTV4QYzslgmlN3L65D23APUHqLvMzudccM51dvAfudZMifBtIIp+PSxAdesZcgtG556jra1VVODo+gq0qKMBR1zU4AM5zjP8TV29jVHkSq20VUXDJzdHDGIu6bnB6eobFosVy1cIAqCuDymYhs/QomQM/pu02j4HpuWUytOm6OQSATO/HQOHuvP+M+8zjTQBHVogmc1V+Hsp53RfEdS5NBDnApZeGvu/sq8RHKIqAA1rF6O2hYokCtON3nb5zAXiMHjphVvHWpd6mfFBEyvJcjhWZTAIpspBsxq9VPNhzTpAWCkAoAxi6FkxOApsUtrFb+wiYZvG4u5caaWyig2k0orKcXkfHI/a1rhrYmFR61/Xod7sEUDJzUnjefP01VJUklGqaBp988jGGYcDDhw/x8OEZlsslFotFrJAk/OTVq1cRNJBQsidPnoKZ8dmLV1itVliuWrSLI6x3W/HkCoC1BnXVom2WGLyH7wDvxUI4VJWsSVunJHKG6gjsWBAsrAngQOg7D2YTE/jVqGwDggfBA2yTNd1H13wZSIuqbuGdk/uzMHIbY6IDhrhKMKriJGPLI8UqxIXGlGdD+LIEOCWBnkrBWzU4EbC5XLAWWYChIm9HXFtgg6AeG1kMTEuVQQmkYEBKuVHM+xKvyWum2NiMtFYZ4R6JLyfKpLa0ycdn6sFN5GJWaUKmcWn/sI65PHAk3PGcrj5RlCnvzXJOSxBeQfm5dpMge2eZ4a6k8x5tBCYkmi590/fZbDboO0kmrIrv/hotulm805TX6fkUx81EoLA8d6yklYJ3SHKo8h6dyfScUgE+CGpRce/4pS4TngIsk87zmC8qmIW5c29omW8QQJl36fgyoscK5zEgIjRti5cvX+LDDz7Aj3/8Y9R1Deckt9l7772Hru+x6zrh1WoYIiR5arlc5hBezuCGtRaXF5dRrucU6mutBfuAH//wR8nDzlaVWGVri2986xv4xjvfwHe+8x386q/+Ks7OzrBYLPDixQs0tYQirlarEcAx2gucAS6j4eMAQGP5MoUzHai2o+NT8sxy/uTe+W+lq7rsKS+BMTtnwA2y7qwhNJXF6enRqG/eS56Mtq3x3nvv4Q//8A/BLIm0gRD3DcNWNU5OjhGCw67bYb3Z4Pj0SGguS66bo9MTHJ2eYHV8BB/XuxRSUIp9h7V1QF4tx6achxAYPCHi0z1c7vd0ztyzD3z31UAlPPrR/BuimPuky9xdJTt04p0Z3Oduc/reVP4ez9nhXBypFXKINiro3BxPUoCjzL2heTfEc0NCVNwwpHA5jkKk6mkh0sTgfTReZx6p59zW7g5wABmNJKTERQYMy4xQEBhFirWCQkjCt/znBoe+69B3A5wbAPIwBBw1DX747/4E33f/FhaEN5++DkMG7Bn9ZofVYoG2riU2zwQp8WQJtgogIyCHlJGVXBzGBaAbgM7BMgGmBlOFgQjt0Sma5RLt6QnOjlZY1TWah2dgH0S4NYQAI+i3lg8sLVgqHM7EV30egOKrblOGcEh4KP8ufx8CKeaPQ2SsYe+52qaZdef6WSr/pcUA4Oj6Z0CVha1rAATjOSLkFQxJXGffD9h2A3onYSzMjMFJaSKJBx4weBfdLQesli2kvrpspENjMzdu07GdWp3UtWvqSXETmDH9/CB4UoishxhTef2h6j3zQEj5OUekfsbzgcp9HxJQMSWwKswbK2CRv1n1GL1lPpyer4h5WYJzciUf9rSaPf/GRghBQvKm/eSoQISJrCpJL0VQ1LKoSj8U5vBATDpJ0Lwa8m8CcIzWl4AIITHhCHJMLFVJICcDYn93dkulSFTCHPJ3Whv6Kwg8vOt7gLO11lYVyMg+GAaXLLl12+D1N17D6ekJnj5+gvOLV1HQa/HJJx9hs9ngxauX+PrXvw4OAdvtDq+9/ga6ro8/O6m2whzdIB28V5djUWKGwaFuLchaNE2Lx4+eRkHXRg8iArHE9W+7AQSgalrpt7UizFtJgLre7lC1C6FLROhjKBzIwDaNAFlp0qW6mGeC80DwBB9i9QtUQEykKmMje1KZt7ryJ5BjRBvT5oMEmFQRVhtXoUjx6HvKo4/LId9PgJQJXSBZhxwrFuslYxwhJ6ISa3HeAylNLgnwwfFaUyw+S1Oo4LZGwAyNi5sbY3fhL0eonKe9Bd1ixj5CMwaDpIKHidXgjLjCh6yUJeGtUBbVsKR9APJclp4ef97yxghMKD11I6BprcXl5SW6vk/nf54eM3NylVbPAAWFyESDhA8pZ9CY1+7zrcASxlWObcIqZjpY8tny08N/ZcEd8X/imNCYxauIGKAiy7likXdZucrxygoie31mlvwbcWtX1uL09BTX19d4/vw5Pvn44+QVm8N/4zhWNgn/fvAY+i04bPAyvEr5VdiHxM8lHKWCcwNcrAbVtE0MPWliMsFYoaaSfnsO+PCTZ/hn//R3YQH8T//238Zv/uZv4pd/+ZdxfHwM5wKG7QYu5LLpzJyq5QhYlIFDk9AGABN6ZqxNNF1BRLlXSGBZCYBknUYWROlhlcC89CxZPxUorW81RIjunIGArvNoGsnV4YcAWxm0TY3KEr73vR/i+3/6Azx79iG+/vWv49WrF7heryV/l3cpWaUmObVWQngCq6Xc4fj4CE+fPpV57XaS+8kYOBZw0cQ6urfJsGn94Ga5KcmAkb6r1Z3jdyU8XgI/c3fkA8d6/VfdShn2XtWp/gK1Q3rXl3X+oXuMK7SM5RZNdDsMEt42DJJgtOQV1krIlsqJgOTxYCZYS6iaNv58yVVUEmEnEQY5ChCaf4NCgYgWL4yIblbWisUWgC+9OYhwcnKK46MVHj18gB+ZH+H8xTkuX13A7zpxB/bA7vwS3qyxNQYIHpakHJk1BGMZxsgPZY4BGxjcDUA/oDIWVbuCqUj60jvAOtDg0cCgNRYLW2NgzWGfY9qTYgSkd2cV+Qv95hAhuGnh3KSM3reNmPRB8GH+nLl7zSF7N/U/nY9YJmoilJdtrnzs3L1VERf0z2FwPba7Lbp+AMikkowAgYO6qwLWULbSlBYzIlSVWCCqusLQ9wBJ2dntZgOCR/A1uMkJRqeW8JtAjpuYQN6y2GMec206V4fAj/273z7P95nPfUao81bO7/jvESAS71W+u/wozZgoz+U7jUCU0S0PtMn4x74QAL6HUD1WTea+lDP2xpFM8nJLAlBU34wVy34K9aNs5ebR7eUaE4yEmEQBs/TCECE83oN19LVzxX01KSVBlH0AGp4QB6gYs0PHiAJksR4w1jHzsdBfpQHE4vkkYKHQ/MF7nJ2KO/KTJ4/w67/+S3j58hLr9Rar1RIPH52BmXF+foFnzz7Aen2Ni4uLJJA65/Ctb31bEpler7HZbEHUgVn29jA49M5HQEnGQ0tH9/2A9WYLFysugQbUjSTIAxjd9YDdbiejaKwkwQsMMhL24j2jHxwWiwXAUk5uiCVwTQxDcUrbNCt4vI6t5EUB2binjFSAAuADEEIcYx8Hk2yxMhjlLOfZZojXhgHFSipjYBVZ1x9daeJKKGabOGtBxdnpu/jEhCFwpDo0Bhxkr8t1GgqVhF1Q+k53may0e4iuPF6b41Z8Pt5UN3qIlPQMqVcz56WdhbgPdK72e6RjX9I9Q5SqH6AcCco5OKjwFBS9LdPFKT2fWlPv2j5viMrYK2KfPwFa2lXyDQTKYZ+bzUYMWsBIuZzer2yznyEDHAksN7L/yu9HfQT2BO7yZ9+D4zZlDtC8S6lXXKxjGiuJ8ZTUkuwondr/HBgT2Ds0VSYp3oji4tOdxxzT6EV6LIrGkMZQ30vCAPNYeSelr70qLxPlj/TcaMF3LK7nzrmYVyJg6Ab0VZf6aoyBJTFu9H5AMAEuVsqTBNG5ylrX7eB9KNZMlg2TrMHj/CtJVqOcKBIYhyyXa9B7P/LQ3QsVi00BEN2jJbihz/co8hMWYIdh3StA5waEIGHV3gUsFi1C8Nhs1vj93//XeP/9n2C9XmO5XMV56tC0NfzAIEMYvBiHJf9ODEUMqkh6rFYrPHhwBoDTvNVq9WbM5Ya8+zo7JDtC995Y3tPvpufq733eNH/N52l3p4mcaHimC2HvPcq+3W8IFVi9W3++DMD68+qRe/eJfHrKZ6b0FJiWoNUS0ZleaIiKdz7lnGHmZOwUr/pawnTjEKiDhBrJBND+kj04AiRiNylSUaZRgEM7mBj3SHk1YpWIBEXAjegqVzd48/XX8ebrr+M7P/0tLE2Nn7z7Pt7d7LCqG7S2hmVCsGvwMIDY46htIFHQDMMMG2JtAGJUhkCWJIEdGDAOqB2stWgWRzDNAs5YoGpg2hZ1vcBxs8Rxu8SqabHunFiUmeE1eWoUBqRkoSCfUis9/jfHzGKbfn7XBfdFAI7bPk9M/Q5M/CaQ4pCyXXpv3PR8ZVKlO265KUsvg77vU7Kr6+trdMMAwKCu2+jiZKIbukVlG1grz6/rBlVlU3JbInGBWq2WySVzs72GG3qsux287zG0DcJykaxoUzT/JuBnel7JRJXpHZqnOfBkunYOASyl6nNozG8D3m76e3w8Dj/R78dZp8f3CkFjGXPM9Fzc9Fwbr6N7spWyLxOh/tCzFQxLyh9PzqX8udxbhSuhdYhKiawFm4Qga60AIJpclSLQQBmcMkplGTBciYdt2W8ubOwMgLPFkUswBKqFRlldrdpQF9FYoSW9Kafv945Zr+cErGh/0zQXfWQqFLcoTNZNg6Hv4L24KD5+/A380i/9In7lV34J/6v/5f8E/+gf/S7++9//Y5AhfPOb76CqKvzhH/4hnHPYbre4ur7ExeUlwFL+9Zd+6Zex3ezQdVL9SObIYLFY4eLyCs4HHB0dCchhxKLknZdrdgP6PmbvDgGnZ2eoqgaGjIAfQwcC0DQLGEOo6wAiAUCc83BDANpYmcUF7HY7VFWTcvwMfSx5RozK1lGADuBG5loszUGqt3iAkqej/CYXIihUC1ikQlaaL6S5oPiZ5A3ZX8dTCyanBV2UGtCZZgapQpD+8/H8LGQABJM0ZI7Hec7Zx6w6CfcQHpmrO1MhYOvBvEfZF2oloBmfTemP+EFUAPd4dNrbGH0+Oq/o/Q2dSPOSFCPlEcVzRBEyKdRCaaRYaQ+9XuY1hzzyZhvfte/jZ6XLZ/hX+b0AHGOghoii1+QARL6Y6NYtsk6SF+L55TNNEdaTgCOen6tScRmHqBRAnxCSW8cjgfpJyJfLpm+i/dA7KnWdAizT8+/axnyfE6m2pF58AIeSd+Y103UdfAwLXC6XGIZBvAQKBcUEI6UcWbywtK+Ggcpkb4ckKxFJhSkIiME+wA8Ojgd0iEqKtWiaBqZqwCxKz/GDk8Qjv/Wtb+G1117DcrkU+WwjSeAXi8Uo+WPp/p7SbMd3y2EqMkIlwGGtReCQADH1Dtb9lAAzkwEzHeS0zmyuqqdNn20V1FBAE5ILq1KgPwR0ux26TkJGOOahWq83+PTT5/id3/kd/OhHP4oAxzIlYjx7cILeSMUpTZJvDElC1mL9eA44PjnG48ePUooAHwLaBNioLJavmbabDGM3GvmKTZr1vy+urH+1be49A1Lp0lvk5NxUZrr7c77sdpO+MHc8Baf35ow5E62i5T3IxR7MeykBHD4DHJqqQr04nHeppLCJvC/RhphYGLpeowdzZXOFy7u0e4WoBBZAYUREAFjkEBUmAtT6UDAURRZ9LAf1+MEDrJZHeOvNN/D604d4/OgBvv61r+H97/8An1UVwm6Hy0+e46hd4qhd4KcePUFrKlRkYJ0HcQBxgA0BltRqz6jrClVlJI9CRXBDj6HvsXMDTN3C2AYDLGBbmKrFanWMJ8eneLw6wYPFCt1uI0wvpZOXOQ6sCkyca60UYT9fltwvA1m77/0OARWH7nUTuHHT8+8CikxBjpE74Mx53nuJ14pu2zlhrYtCDcF7tRZ7VFYYVtf1SXlQV/Pj42NJYBjjSYkYfV/B2R36fgdrCENlU2yYtrlcGYfGIgmo5TVQZWSe6NwEQtzGJLKP0f5cHALebrzfQQa4//kemMF5vDMIMH4XFUZ1XO5uwS1Fc2Uo4+zg07NLgEOfXzbRuQ7n/SBKZ4FIVTEDYynWcDf5HFPltWwoEQ2m6PWWVKzY7/h94iFaASP2bOp1kpSCrE7GbwxKIpRf5XCJMmbMKJr7x3l+Z45Zx7h4qvMwFlJmkGPIBBECMaRWEePr3/gG/tpf+8v4jd/4Zfxv/3f/JX7v934P5+ev8Hf+07+Dn/3ud/Dg7AybzQY//wvfxcnJMV5//XW8enWB3XaHrhvw7Z/+Nl6+PMdnn73AbrfD62++iX5w+Ht/7++ByWC5XOHXf/3X8e577+Ply1cAPoslywJ6F/D6m2/i+nqNq6trbLcddrsdDBEePnwkGe0DY7frAMR1TAbeD4CxqNsW212Ho6NjHB2foHveo2qiG/aiwa6/ggsB1hLa5RIhMLabDQanAJiBerOUyYsBi8AebvCwFpJErvzHUyuQauzC/0ptfn4tZ2ByzPr3vTbyj42gh49gipYazEphgLihSIJGH5OkMphiXg0qcmwkwamE20YL8Q5tRuJKn+tvKs48LKSppfs2fvVlNeULFAlJfu7NCse/Dy2BLSz+YdZaBP3MB7x8+RK73U5WlbWzJTSnbQRuAIn2AYBV8DTy8Trmvin5yYiPFfOc77vPm3Q+Znlnwc/ujRIdeL/p879oizBGFFbHvM8YyXX0k5/8BD/64Q/x/nvv4/z8PHlwEJF4WEew1TkHW9WobDUy9CggqrJZ33UIXqyyCiK0VYO6XUq4QkHrtPVdF8O/gcurSwBA0zQ4PT0FM+P8/DyCxkIbh2EAijksPThke88lmxWFfwQCcQDBil4CqRLhgo8eEAFVXe/l6CgBkqkHSACPEm6b0ohDMdE3M4LzqOtaQqKiB3tdVVi0Czjn8NFHH+EP//AP8cd//Mf49NPn2Gw3+MmzD7HrdjKebQsDyVvI8HEMAA4Bpq5Axfg+fvwIb735piSFDVJuuiwTW66J+7Y5hXj0/eTz+4J2f95tqr8oz/387yD6CWi+WtRX3cq5KvWsKchxl1aOjZ+AF7onNbRWcvGp9/0wyr+h+decdwjsUZlqFKKiIYfgKAOT5AIiU6zfO7S7AxwsqDxzQJKmKKPTlGV1EbWNXFNmTtW4a2stTh+c4cnjJ/iZn/kZPDhZYrVoUVuLigirpsGTBw+wohoLU2NhKhwbC8uADQEtCIaNRqLE2GkJS2iIUDGhYQsLAnOLYC3sQKBQAcGiMhU4lptpqIINAJyH2/XiK6wWKeaorElZPUNBcq4FmreYaGAyFyLoHqyvJxQhBZPv59XJO8xRnqy9RTC9Z2JQyAoeJkRp9v4jgSH/Pbo/l8e3gxwlCDBS/kvFlSm+lsGiXYLIgkExyWATAY4gf1cNqqoRpcqH5F6p95dM4EPceD222w28GxC8Q9tIKUkTa4cHZmFGnK/XUKupdEMgMJWuuuPkdLCqNmj5RvWMKo6TQiBgYmZGjFzGYjQDaeynKq/2kON98vHk6r1lmAXKvSfy+Iz0N6enjRdAvH9ZYhLIVspEfGeeNW2lEKF9vxUYGSku5dlxX6bxLffuJBEWATlLBpLbOKGCNVUCLkSojFb6eE4CNkjQbLlegRG5mQDDqbtI1rbAMDyhB7kDk1EbgxJ5+0/WaFxbQZWGOymWpXY4sd5gugYYjAAEsYT1vZeEc2BYU6FpkL35qELgCp9++hwXlxe4vLrE97//Pbz33nfBP8V48uQxHj1+iOVygbZtsVyu8MnHn+D58/ex6yVUbbfb4o233sLrr7+BzXYLay3WV1dgF3B0dIzT0zN03YBXry5AhnG8WOD09AH++l//69hstjg/P8dHH32Ezz57Du8cfvZnfgarpQicn3zyKQbXRwGasN6s0xhcXJzj9OwUq9URNps12lYS4bVtg+12J+9bWSyWC4lt9x7ddge10pcCuobwyOcVjHGjsS1/UIx3CbxlkE0FmTxl2QKpGTGUJ3HcVLa4X1x/HOcx7msTQYu4sIskGpwAAkRFI0QqRzHOe3xcLCkFN4Lf33M3tvgOk6ZKTqbN8ZPiWYn8FR5JEkg09/QiAebo6fuf3anXxQXKB5gla0mGsRCVLlHM1KJSCqXpHgdAma+yHXreSPiPwGeZ9DMEj912l4wGAv4LXSjvedBTROlVnFb1eLEmewen0IK4BiguVz3WfpUgxegR+Pxze1M7NEWHDAT3bbqeSR+moDmZvI8ph0tYY3F2+kBkJNAYaEVW4kMATMxr4r1DCGOPqJGRl7W4eWT2TGD2SQlSRUpDPJgZzvXwYLAFhm5AVVdomwWePHmKpmnR98OI9m22W1Qxj5WCJhznVV5ZOmRMDLdhye/hCyBL+BfBmJD6ITqKz3JnzKlUljsuZQgolYtrsqR98k02biWAIw5a13cp74obBvi6hjEWl1dXeO/99/H9738f680axhAWbYvzy4tUZleVRBDQ1DXaNoaCRzkggVogLBZLHB2fyLzG/Bt39Zi9S5tbs3N6xE3n/4Vo027R+I8x+HzbO+wxuBse9OW2OcDpLsDFnOfG6JrS8FeAGzm/5j7AIbRCeC0HSZIbgocPDt5LARAfXPw8SDJR3TwkFfYkfF1xBiS5SZ+p+dtua3cvE4uQFEwVTkilqLivyCAqLvI9s0+Jb5wXtMYHD1tVWB6tcPrwDK+/+TpO2gaGA4bdDuw8Wlvh0ekpVt6gDoSaDVYgsQz6gGVVwwQWycRDFAFEgAOMqgIaBioGDFkwLLx3EF8Tgq0MoIkkmUAuIAwO/a4Tomki+kQcBQ0VEjmipLlkrOoiuQRdFL4CpLILq4ITT1TBUlZPvgGKz1kXVnYXTmfQPPNVhS8u01TuLN+5VErKb4p7JKFYlZ8scI2eM7l3iAK0Xp6sjdqrcvMgC2b6T9y5tapGfuO0vnScI+No2wWsqWU9pXysDgABAABJREFUGqnWwKCYHFYAj7puwETwg4N3AY5zbNjQDxicxDB23U4QxxBACDhaHceEf5J8UBh/DqWRTL6yeqSJy6AKw6SMZvpDwlhLvGs6rnlMi9Gl/FdaNTwWlkuorUyxOSZt0ap7I/ClCQ3jMRd9HYFf5bU0ugtPzknvxjzC3TT/RuIfM0tyipPMq/K68svPxu80e3MlnND9SVDQMXtbIG/Z8p4R8DCmgrFNzEFQeEqoVM1AmYTYs8/0ohBGEhgS95HuMc0iPer7qDMzncNU8S1fV1U/Snv087Y54VyZY7nftfw3M8cs+AahsvAhoB8Cdp1YzUII6PseH330DM+ePcPpyQkePX6Ip0+fAMRYX1/j4cPHeBY8Pnz2Ab7+zju4uDzHxcU5fu4Xvovjk6M4vozddova1jg5OcXR0QUuL69BZFDVhOOTE7z55pv4tV/7VXRdj/NXr/Dv/uRP8MMfWOy2W3z3u9/F2ekJ3DDgvffew7bbiUXTeZxfXiQFwnuHs7MznJ6eYrfbYLlcoWkb1FUtYTO7HaqmxoNHDxECo65bvBg+AyAhcgzJDh6ChHc2TZ3iSvu+K1yxQwF6TddzFm3lyzy/em4GsUsVnsFlqeFirWTKrpREfhLpIIBBkc9p88W1HimUpiwpUCQiLVYRMgEAZhfz5JtDQnT6K76X5p5JCV8jryF9dwAgjnwyM3Au3jfThQn/Aid8Zww2lbxOl0q8LyEJckRSGtuHgMBh9N4jvsqcQILb2n32srLY6RU3KT+HPPoOhvkBubIOS8LK3XYL73JSuQPkK10zfSfxxKH03BS3HRVnEyuf5WdzKsubRIkCKRx5ahx887JP+Z1LQ8GkkwXtjyPBSaTLz9ZB2rtcc9zxwbGZb5RuGgO2kbmjyUAPAFtVOD0+RWWrNJ4lzU7u4Va+G5xD8NGbNeSx03wyAirJtVJ8QJ7MwcOxeIMAQGPFqGgMCdgfIrBnJNSvrgyausGDBw/Rti2c8zAmFyoYhgFtg5hQGsm9XYCsnFyZyEbjklQmCSr7IO5HxFBAiPdG8ByND9GaLfjMCFBWA02I16vsrnpBGj+O6yOCCkySx4/i+PjBASxGLbV0W2vx6fNP8d577+L73/8++qGDjTzB9T2WywXquhaAww0C5rUt6rpJFSNJPTjjGlgsVjg+Oo4hFkjPF2l1IiEW6zIOUv4uyUnF+fds+uzUmMdb5BBoOvfEA3tGvqLiOH97l/6Vv1VWPURSE+cth2xP6i4pufDCfL/b6eecZ8VNdJfLuYz9UUPHCJvjmTlXFaUYv+LGyAJ6pssZ5Ij5eWKZewUfpqFkgR1C8AJueBdBEC97kwg+RMpnDMjaBG4wkPIr6XiE4BG+fIADqWqJoZi5WVWrICEjloC6tnBuECGNParKoF22CJcMrgDUBGotPnz+ET55+RwffvgBfvrrX0PFwKtnH+P5+x+iu7hCvetBO4eFbXBSL/CwioSXAXQ92DlwYBAb1EYSmFYwsI5gPMEOQG2lAgu7gKOhgjOANwFYBjSNAQUDt+2xvbzEbn2MEz5LNGJQYIMIZAXU8SrAsQdbADz15AhRjhOLFUUBp4zBLFcUIcqkPN0cSIKpWndUjQZEuebIPE08ZmYghHTOiIDoMWG0AconMo+3piq7GR+On8cDfY4BBCEPAQgMxyGi6WI5yHYpQAw2GfXWDes5o8+aYVzDmhQpdwwwG7A3CM7j+PgE3gdcXl3BmR2srVDZGrvdFr728LXH4B18XCd126Df9fC+YIQMUYSOThCCeHMM3oG7Hj4E+CK5TVVVqGMSHDK2kMsJGmogHhya4FGV18LVUb8jSTaoQp5P8xGZYbS++DRxBZ3BPm0qHc9L8jQ9zsxYYnRV3lPQRe8ZpkJfIahy8eCRB0YkZGDAmArWBgyDE+EuIb1ACB59J/G0tqqw6TowS+4JkM2EOyp3CCFhg1ZjZjmnyNQeU1RSjE1O79EzqBrleEl7z9g4sFmhCXEtg2SOU5gJimopupfJgk0FpgagqpgkUYxkP0lZUWZEsMzm+dOqFKWiSPIOGSAD9nxUdHiQ52KfKenao+KyWXHhTq208Ek3s5Kxb1km2ChQ971D3zswB9R1FcM+tri8usCnn3yC81eX8J7wt/4Xfxsvz1/i6voS/8V/8b/Bz333L+G1157i7OwU3nus19dYb67w5ptvghFwfnmOx08eYrPd4PL6Et/52a+BqML15hwfPnuG73z35/DzP/+L+Dv/6/8U/6f/4/9ZcnhcXcFYC9cP2F5f4+/97//L9F5HR8dYr69giPDq+ce4Pn8hXobHKzx+/BBNXWPRtuiGAReXl3jx2WdYX13i7a+9hZ/6xk/hN37jr+Ctt7+G45MTXF1d4d/8m3+Dy6srLFdLfPfnvovlagkw8KMf/jgBpVdX13j58gXOX53j4uIiCtoBm+0G7qLHEMtpSknrHLcuZJ4jYC9TSkSwsSSBc5IAlYjQd+IKWlUV2raVvchClwfvJamlpXEsecg8R8qdRGtoyFZSIgMKSqfiRQAU2DBWhbkZylTkESEIwGBNLZlnkiSmAibn4wg0awnikZIaj1P53CD8AyjcstN+KAPFymYSFdAeMiB0AJlfBhZr1OA8LFlYY6NLOlCK5AqMo1CEu26HxWqB1fEKu36L7a7H4D3qpkHVVKgai6qxWBwt0Szqyb7KeTZGYS46Bvdoh3Tzm6+Zf8YI6Iz3rYyEn6jByEbe/umnn6LrOlhjMAwDDMSowZNSnunexTOiH4IktCeCrSssFgs0TSP5GdoWi0Zc+K2GR4cQ5zADHwbZop4qtFlO9y3VHQXCRiAWaa4HAKM50DUGaPLnzA/kfwG2kCQisc9J2N5ISVPPnbvODZDKctnojRWd6IQfk+R+Uk7hnMfl9TV+9O67+PTT53hw9hDWVAjegwIQBh89LWSMLHM26EQX8TRK2WIhP8aM1wSAKo6TAeCHQeRoNUpWFrZtYK1UrNutt9iut1guVjg+lrwgm+0G3gccn0noioSLG1AMSZpyd61Qw8xJhgNiYlNYWLIwEKXJwMCTB4yAHYiyiIWco3MSkA1kgQIoyBokMAK7BPyM50RyEWlFEecclu0ChiKdXi7BzFhvt/h33/se/tXv/R7+f//tv0DTNBj6Hm5wODs9jvcLCC6gih4wfd/nyjmmAqyFG3p0w4CqWeDhw8d4+uR1DINHZWsYazB0HRRc2AtLpL3eT47vvh6JJN+IrpORnFDcdY4O3/b3DRG3xR7Kn9zW6/J7E9kK+4DgPIKLFeA4SoiFzG2jEM7pew+lMLpiRhoY872iMEtZ+y70nZOmll8seTTFkFtJp6WUlLM8wAEwGZAYASnxd2AJsXLOpXNyZMaQPCqYGcPQo1SL1UvKeyfVleKP91685WuLz16+wtHRsVSus1LtzjmPi4trPDh5AMBg6B3ayoJCwG67udM43hngIFKiy0jxt4pgFgIMgVFZg8ViIcmBAoMcinh0YAgDtpsO7Bmh77E9fwXjPLqLK+B6AzN41CAsjEULQh08qO/BgwOcR8USw6YAh3hvADZYVIaEQLFBg0qUfg+wN1KKyxLYBRgfJBzFObAbBDDxUjqPjDBeHwsIJoNP9M5Qq0wCc8ttogrpGDaLTHJe/dxfwBH5QpCEfcSieMXLvApsEESZi4WqWyoJaONupePidiPVR+tkczwuiYbIMKWwKgq7iZUjmAIsR1RcNw5QbBwUgmv+3AchDiHE5GNpODgqxZLIr99JsqXtWhIFeu9xeXUFMpJ8RlBuJ1URGkk+2vcCVixXS3gnyLsmsVFk3rsAHzwGNyDwIOvGSOHFlGTUWkHjmcHOwzvJ8VFXdVr35VgGzu6dHJUQDhxDtwrFlpGUc9Ep8iwFdTsFR+ADaW7KtVPMyGjeR8eZPgNAio3O62EMPKV7JsG15CzT9XoX5XmcayQp8LoOabxGAR2SqJSUFmcN/Sn3WVL8y7EIESgTkDK7vRmx2LBAh2wyYxKuK55eGm6SAMQk1cl9GBZBM/dz7ESZ9JNNYrHJalmOYbHOI0GNn6m7cQ6LGSszBe2YHfe4h3lf8SoF972rZhjpnCX1UNNnCYiI+Py8btQbgWDw8uUrfO/738eDh2d455138O1vfxsvX77AP/7H/xhvvvUGFosWv/3bv4W33noTwXt89vxTfPDhR/j4k0+x67b4v//X/zWuLq+w2W5V9cHl5TXeeust/OZv/jW89ebX8P/9Z/8cf/qnP8Dz558ByC7zzjk8f/48xVIPQ4/ddgsOAX/0R3+UFGixriu4UMNYi67vsd5s8Pz5c6y3a3z8yUeo6gqPHj/BcrVE1/V49713sdvtsFwt8dmLz1BZi74f4AeHtl3g6OgIq9UKjx49xKNHD2PMurhfXl1d4dWrl9hsNlivN3jttacIgbFeX+NHP/pRzAvCaBqxcIolRCoNhEiv60YE/xAcKBolmqaWUtiDCCRVVScdapQHhJCrUXDmLTmULtL8ImQr8Ti5W1zC+zwt/S5K3CodDPE4rdW0ZGVPGNICtCo4R7oaZZB0SwQJW0WmBWnlc+TdSquVn1FUnOOe5/iOzBSTERJgFHY0sUL5FHrMe21kfSsEzRSGmWLhRdikIr5XreB3USimHlP3aVNaO3fvdO597l+cm0DyCH6zD8r8YsUNJAXopueU88jMoxLDel0CukKh2Ud+qyEBZZqaPe+QeL2ZhIGq3KbehiJ6jc8Z0/VbVbT4TuNxmrqFJ7J9SyvfglKcowItxWdxz4ABHxjDditJRWNyzfI9EoDIQPA+emeMpI4xeD5la1EmLQO8oi02yUmy7sULxJoKTSVnWFvjg598iM1mi3axgPM+0gaDIQSpyBNBTqtx+0ZCOIwRfmMK45HhqpBhNWyHwD7KzjpekbrJOpC9r6xW8lzIeXFDy6sGeQfNLZTEA93HRLkvkPLfzklp3eA96qpC1/V4+eIFfvd3fxd/8r3vYb3dShgXc5LF55aCek3rGSH2U5Jw58S7SosMGQSfDUElAbiT3n1X5bwUk6a3GBlc7nDrQyDfTX0pt9ENp5UnxVVfyKcFGStk1bSeqaALxRrP6zwgyXD73TrclXvQ3D15Mu73kccHsrwt4FyZAHT8U+azGXnhssjbwatnRgb6BLQY5xIr3ziPpzw7xFAV/VHZPBCBrEVV1yKXJEo9Xi9EhKHvwYyieubN7e4eHCqAa9b28RDKKYqSU44p1pAVIgJZAoxB4ICu7zD0Djz0uNh2wOBgdj2OYLAkixYVKkglFBMCwA5wDvAexAbwPnaHxcoSN5ZYBcSKWJFYaUNguEAIJETNBwb5IPfwLGCJl0E3lYbZ0GSJFgMNXYyU9mC5HjOYcRfFb24xl0pmBBlGCzeph+kInFnmmBXNHwf1wxt9npVcqHCL8XOTIJHQWd3WFBOzMhBypcPxwOSHqcUHjASkmJjfZDI4KdlV3/fodx22MZY9eI/NeoPkYRFruav3hfc+Jhn1sJWFpI+xyQqpY+vVrcoHDMGLVbPyUVAnGJPdXxmSMM15L+vclgQu74YsfMawlOJ9KU1nVN/zf+AyLkQZEFP6fI9oFmDEXeY9DyvvHd+EGlPxf+KsKIno+F77rneJAs/0Rk8p1jNKAUmPlbNk5o7SmgvdL3qKgn6FJ02cQ++FuDJyhuacW0gSQRIJ8ZX55FR3nmLSM8AgcKnAZ+Eoj0kpCB5ieQwqLCqyVMYjXrbxEN5MYxKYtuclRgcZ6qHjuzZVjMEK8qlrodxLYo6v8e6P38Xx0Qp/6S/9LL7znW/j8uIVfvCDP8XHH32Mrtvhn/yT/wbf+c5PwxqDVy9folkssd1ucfHqAv/2j7+HEILEZMdqSoYsvv3tb+Odd76JqqrxT3/3n+GDDz7E1dVV2vOi+DO22zXqukbT1OK51fcIzuGDzQYUwY1+GLIHRUwGx2C44KWSU7/Dy1ev4JzD0fExmrYBM+PFy5dwXjwpLi4vwczYbrY4OT7G8dExTk9P8fTp0wR0nJycoK6l2kpVSWnYxWKB1WqF7373uyAinJ+fY71eY7PZJNfmruuSx0bX9eh7SeIl94C48HOINeXVnTSWZzdUzFXes+M4bUr7SP5XIa4I4UrLQ9ehKT48VIo4c6rE30hdqaNGGp/EqkAwoM7e8nkQ5Y0BlsKM4v2XQmGiAcAXljTKz9QjOXNMd+S9KQm6gRDzISHufxNzgBXABTIpUto/pYHZhZ+K0BPOfDTJHWNF/KbQka+qffHnxr0O3fshhxTIA4QWT3naHL2hYsUwT43l+9dyWp2jPBzzZPIwQDTHy5TnSrfyHrp5qCJvnzzm89DWgy0tYRq9e3o8kIwEIQRst1s456PXU1y7VLyr8s8geef2ZOHiuum4TqVKWeNCg1SqTlKLAktEybjzk5/8BJeXV2jbFgP7WAmvjkpQBRO9GGrbpPxFTVWnPCzq5aD8vmxK3xTc3vdAFA85a8OkUAKn6w0gYezK5HDDGtaxj/0ZeJDcM8wYnMPV1RWePXuGP/qjP8Inn3wCtYwnPSPd5wC/jnNeGlRTRRtrIjgk14VYClfBuq+q/dlTq/u3Q31Msov8deCcQ9/PboQbnjamsyPPicm6vQ3IpoJGlvIwgJirJufLyLJx/Ak3AxyIlX72c234EcixPxYleBISqBGCpK5gDggslcJkP2r511J+hgB9kZjJ8wLc8BWEqMhDCyVo5vu0mYoBYB9QGYmvWyxaVFUVrU4d3GYDf70G9Q6LANTNArWtEYgk6z0ZBBNd2SpJMOR2PbIPjB0phBwFWVMJqsuWAQtUnuFJEiEhBLB3YEdwA8ENHdzQIwwDTGVgIU7vuaydvjyinBTjHEmNBXrieESypfrmLT9rOZ0wgNEYK2FNnFt+2XuQljLytxQ9Va0KnOPkCukCqlCTMvUoKFPcKIRs6RNrmCpsnMpHSm6B6EHB2f3RlJJMbAYEC5LqOcbAVhWOjo5ijKZD2/cisNsKpm5gSTw0mqYBACyWKwCE1WqVXFKrtokJRh2CG1IcGFmL4Ip1G4mPMQYVVcmV28eYcyrmrrTaKXiC4nt1j2aOgEXI1SVkTPX6kGtAj7hckp7vPMc3tTkL1n0Frr3tcev1BYBWTrQBch6T6OqniCVnhUUDpjQzTQlBMnPhApjUJgkNiY9ItIkF/JJQKAKxha0IhmLySyMAB5CHO1kjIecRxULVGqUXVKn3UHdlbTQRTm4fr3JnTulHpjOcNudNa+LzrZdDQNd9r5XE1DmkgojQti2uLi/xR3/0b/HRRx/hN37zN/Cf/Cf/c/zdv/u38H/9v/zf8Fu/9Y/x/vvv4ic/eR+/+7v/FME7+MGhahu4XYf+aoNHX/86lssjnJ09wE/91Dfw0z/9M3jj9Tfx8OFj/NZv/TZ+7/d+H7/9W7+N1eoYbdtisVhFN0oJM+u6LjH13U4qJ1kTS1taCwuLhkyM947KWOQtja1wdlpF4AAY+gHn5xcxl4YI43XTwFqL66tr8TrbbnF5fjFaBypkL5dLVNHdWjOMt22Lt956Cz//8z+Pp0+f4pvf/Ca+853vRNC2wx/8wR9gvV7DWou/8Tf+Bna7Hufn5/jX//pf49WrV9jtdtjtdjg/P8dms8HFxQW89wlQKQUTdS9VZWFa/lDn7X5rqeSH02PdSWoBi8KQGhVMBlJEcGOAAQub6WnhUZbTSuo9Mx9xCJM1zCgyHkO9KJD6ERDIIBCl0AGKJdSMyUoT2Uo8yaZMtHz/0upNLGNrYkJM0rwIahSKpe0ryiU+D7QvVTH+Khorn0MsiSz5E/phiIKwyBcI4aB0NCtb6uelslkkT7wLILNvvTx45oGefbnty5pL9Vi4sUXs0QeHi4tz9N0O3ruY8Fl4nTG6s0ql5w73vkcr39k5h931NVAJnWXa4J/8N/8Ydd2AYLDpd4k+Xm83AOe5tjHhqDEGta3ivtKEyGlgkkdD0zQxGbSUxT06OsJisUg/R0dHOD4+TjRQr9P1pUY0aw2q2oKaOuaBkUepAhmKhKVltRV2PvZBcmq89957+P73vo9/9S//JT788ENUVYXXX38d15eXArjHipNjb5nxXKhsrX3VKoGLxQJN3WDXd6n/wzCgbVuon8H/0MZt35Ph4Jl7OtmfR8u6BXKKq7Jr8SD4uC59zl2h15YeGVOQIz3HRTlhcClEJYSQQlT0s1EoUgHalFiAcy4ak+Weg/dwzAATKiNpBkQuQbr3rttJLk0m2GVONHqXdo8qKjMKkCq7anmIPwxOL8IRJZDqFlUq6VVV4pZLIWC1XMLWAXXv0dhKFF4O8M7BkYG3BNQEa0UwcOhzF5LiHKIyw8n1jKPXiLUSa2yYpRIKM4J3CB7wjhCcKLrsB5hQwxBgQgAZdXdVK5Mo9Zq/YB/9yGOlk6zjNocUH7aU8ljwmiqjxb3Ldh8lqtQx93DI8pq5yzkrqlRsDEXqiLJgo/jMSKhIyiBGY6PP1nvpO6lSZK2FcwFD72CMidbKCttuJ0mwBoO6rtPmq+oKi+UCddWgblv0fQfnPHa7Ha6urrDZbLFer3F8fIy6rlDXFY6Pj1BVJiaiNfCeAXbilRLdOUc10mfmgEeARTmWCnJ8DuvYDLiRsDUUGMidbze/9qbHqmrk7wp0V9C+Meg5YQz78z/uh76RvFpM4BsVGkKxzksUDpO1Tvl31vnHgJB4tAWAjMToGrXAEoy1yXuDTIxXjq7q6bFqVRZULyrueVz03UIQYs2s9NCk66brXEGv9FolYFHsTX2VuVZ+fmhN7Y25gqIFfRrP3z6Tu5vyID0W7wCG9wM4JlHkCCoZIyAAgkffO3z88Sf4+3//7+M//o//I/zyL/8S/vbf+p/hr/z6r2Gz2YIxwPuAbtfh6uISVVtH0sh4+uYTtE0Faw26vsXV5Ro/+MGP8Ad/8P/Ap588h/cB/9l/9nfx/e//Ka6uruGcw3a7BbMIg0dHJ9CkWM451MslqsqiW29R1XakPIEFlC3jT4dhEK8urYjiHbzmpbAG8EDXdQkoBZA8LxRoVa8N51z6TMdot9vhT/7kT8DMqGtJXLrZbLBcLrFarfDq1SswM5bLJX70ox9hsViCyODb3/52oo0XFxe4vr4Gs4T+nZ+fY7vdYrPZ4LPPPhutAW0KdiT36gg2lLmLyvmmBD5mTV9ttDnB7oHFm25nMoYOFeApQZpaIUIDMJNnR9wnlJ0+AEMwjASdEGuyZI6fC4gBhUojCAdN9kkGRB6gIImmXcw2Ftd28rTYM2hQ/D4nd8tEDAKQRGXLRi9CkxJgUgLYbBxzMtrPm8o8f34he7qbb5Id7vyckhal35TKiPYRVFTGpVxk9v5TvgqKIS3iBVMqdKqQKk+ek7Vu6nSidVy+a/bO3XvHAvTOz4m8LSPie5bZL8k2cUOjmSOkZyfAKQRcX13BeZfkGYlxiD/mgLw/026SQW+VTyMBMUZAXooA86JppRIKCEfLFdpFCzIGtRvQ1G3hhRv3EWRvzQ2vAsfM4vG22+3Suyl911LDelz+lGtLPP4EuK5qg9OTYzRNjaYRo5sa1laLZQJNlssl2rZFCAHPP/5ESr3GCis/+MEP8N///n+Pf/7P/7nkSAKwLUKHOATAaoWrfQCPVQ4HEm1pmgYPHz7E0dER6rrGru/Stc45NE1zf9nzL0hTufC2lpygRUm58/0TQBU0tDkkHYcLPYxn6NwXaXP7LOnSM9/tGycRQ9/35fibri+rA02BjtE9nAASCjjoedO/S88ovV/p8JATkGbg1Hsf84GZhA3IdwHeq6zlYIjjvjcA/FdQRYUBFbzzmGUmr4y6DO3Qz4zJSqEhtczk0BWJo5M4WwJFl9SQF1TMyBq0bF0UGFKfwClOXl1vQgQJQICJ+othJKsRs0cIJCGb3oGDBwcPcJU9JIoYuBRXIOYWJOElvakKT2mwIsPLH5UKTR6+cgHm6zPpmgczdEFNwZTpOXPHKIb3kGAzt0EOfaabQn+MoTjGCnCMlSZZ4LqWxHVd1wLAxWZDiqsUJN2iqgKMsYXATRicA0Ax+VQMIwkMNoSGDKq6gq0sMBgwJNTl6voa6+s1Lq+uYIzBcrVEXddYLldxvcQ48yAWfxdcys2iro0jsT6tR5X6df7uRwI/D/OZitq3tnL+Jn/PMgTOjGX89fz8ynmlgDQHbkTJvyirWzIR+VYB1PwsqIKRFKt0Qt5PhbCjDt/M6jkUswmYWEaaDMhUCdRI4AWoUNDk+ZmqaZZ6HZPynQPUO0m6xun5U0uMAkblM8ZjHL2oZoTlL9KmtCM/d2rdzLRlfllmZSArdXkf+5CZUPm+KqBq2Nn3vvd9PH78BN4xfuWXfwHG1Dg9bbBY1Dg6PgEHxuZ6jXa1UGqP45MWHBy6rsOffO8ZPvjwGX7y/of4l//yv0Nd1Xjw4CGePHmCZ88+Qt8PcIMwYh8TZTVNI6Epg9AOY0xMLFvEf0aAimLeeV3rqbSZeqxpYr0IRBlI7gbnHNzgEvPuy1KEkVfqtdPYWOcc1us13n//fYQQsF6v0fc9jo+PcXZ2hq7rAACLxQI//vGPsVweRe+RCqvVKvVTaNoSp6enePToEa6vr3F5eYnj4+NkhOi6LpbOjjmLUl/yFGcBO6/RKfC2r8AUxzT9MFsRmdQDI+6VeHJgcWoHyyfif6O0QuZIyK6AIml/FnyZrLJt9bZgQIGNaBIhfRnIZ0QWZITPBBJ38j3Ab/p+k1fN/Hu85w2VylhMbonswWGMJHEnHWTs890MokwV6DvyjkQuvwJFh3N4iID8JnpLSonLEHQv7YP8h4RyBdJL4KsEIFOeLJU/78FDefS8w7Q1j/E8T89LKG2YeE0hAM7cb+450/m9e4v8MrPrlB9CupTXy267ix634mXABf1JL8Rqlb2HfKFzmHqU5ZO8LwoJlzlZlZO3rLUAEQIT2qaGrURNqRR40ATgMZl1TPua3q0gMRlQi98pzZOysOJNZIwYYLUqhInJ5MWjzcJEr6vkwVFZVJXBcrlAU1do2honx8doWylnfrRaYblcYrlY4PT0VJI+g7COYLO1Fm4Y8O677+L9997Ds2fP8OTJEzgn/AzKX7TNzB/PrCeKIMfpyUkCUqbX/QffuKS693vfsY4ykYH2HvLnM5Y3z2E2Kus47KuXxRqKr6EG53ys95CLBZgIhdenAhAeWuEIKMTwRIcNytw95ZgmMhO9MaoIVGt0R5Ip4/M1LFxluGEY7jRe9wA4KMa8UvbwpBxxy8XLGUOobYWmbqCJeayVGFnJUOsSklMRwfUDuHfAEOBtjUAGRJGYwcASwTsn1pQY7pIXryQJDHHRUQggCrBgeARUxJGAASaoWuIRWKyDwQnAEWKSUQQfuxwkc3IixVI+VogmJzdaVcNKglMeU7HViMz+lovATLmD8qaidK/S2lr+XSJkhwCNWZAiJke9DeBI3Txg7Z1eI8J6SFml94GNeOyzcuw9R2aSlcZcZ5lgDMfFL9VLmCzcdgvHjN57XG+2CCGIu7dbRuZksXArGFvD1jUorjfnPHZdj4uLS1xeXuLi4kLc+doWdVvj5OQMkrPAg526dgX0xfhWRhF+g7qJSUa5wL2KIVV1OH1xBwHsJiHtMIETinZXkWhujrW/+0Sdxuv7BuFsCmTsKcwFkSUV5BU85CgU65MNifJRfAdAPC7SbeKaiQqKIVWchM2pR4ZkgXYCbMSKO2SqWCXCIiTFSlzhBCQxuXRywTgZBiEBdIp2j995xGyw76UUj/LxSFksJDTke03H+i7t8Hlhcl4Y9Sv/6D1y2ML+0tTz5C9jozDZDagqmwQvVXBCCGjrGkCLqrI4Wp3gn/7uP8P/+7f/P3jt6VM8fvwYy+UCRMBf+St/Ba89fYrT4xM8evoIfd/j8vISn372As+fP8fz58/xwx/8GK9eXeLy8gofPfsYb7zxJpwL+IM/+MMIBJBUcwmEITgE3uDRo0cYBgmDrKoaiELy8bFkrRdQ06caVjk8wUpS67pJ42WMkUpSEeywxgLeS6UclmR4y8UqKcpEEkYn7s4SdqH5NJzLoTwnJyfJ4khEODs7S4Krcy6FoFxdXWEYHLwPqGIIHwDsdjucnZ3hrbfews/+7M/i7bffThbvhw8fJoH61atXeP78Oc7Pz/Hhhx/ixYsXydPDOfVaq+Icl+tY5l6BZl0LeR0VAGT6LOx/B4i3JediBAz5Q5UgjhUJOALeidap8F9AmnpfJkjeL1I6orAKRwYYYvUWqWcBBJEBTAXDgLUcEww6MLtcxSPuawtM9nW8P6Mo5a0g7djL1RAybUOANYTKGjSVhaUYdMNZcRnttgNAwJfZPg+9ybhSnm/1StrtpHRyyrZ/y3NFiYutqNzBkUMAOcQrGRwmAPJt78dp/OM4c8H7JgajDMKjWMt3gYiUa+T9Mp2/m+S6ezW9fzym/FGxTyT/1PX1dQztlfEbYvLLsi+meLu5vNS3rYlSdiWSijEKVoXIT53z2PY7SWIcEw3qvQN7NO0SPipRbd0IQMFuvJ8gvFqNTuVw9P0uAScJBAOjssLrS5BsGAYMgcHBwwcvYfKFHjUNh9psrsFgVJVBFUEXHT8FM9ta6PzJyQl+4Rd+IQLrA85fvsK/+lf/Cu+//37yLNluxaP44dnZaP1pOd5DFn0iQl+UnH3y9CmWy+XhifkKcM0/y3bTuktcqDxlqstgnv5MdZQ54PPLprk3ydLT7296tupzWWyjJDeDTSIEIt8HiaxgigCDXB+LFsrfpd7mFFRQYJAL/ayU90VvT55VRr+PjgT6LPWcTtWVCE1do2llrzjnhLcGhqUclmqtxW63w/p6g4uLyzuN771ycJSbN35QEL4yQZmWT80TEoKHD0OqgyuhDCyumdbC2AAaMqpKkFI8lpC8PtKTSJGVUrACGB6eEZPExb4ZBkwAmxjAwgEOPvaH0XuGCwM8OwR24GDhiOBIykEl6EIymIEhITCS+FEswKnKwh3G75Cwsn8ybiREJdL/Zbc5xHdqYZy6gSZXx9h53ot9Hve9bKVLlMZ/i+Cf48WS4G8MmqZF3/fiKtjUI+HGGAGRXAQ06rpOroJ13aBdLFDVNc7Pz9F1XXZRbGosFsuYK0CE3tJSpJsaiHlBYtbuNA+QjX6TgLJXWOBAmxOy5u47In7AvRjXXWPY9DnlLsufqyy7H7vIrKBbRm7LlgR9a8CuBAiFQquIFU8eKYfFXeRXynxfsC79RfEnVTsSxcdUNYytQcbCBSPJhpO8K+dlxY2SYKtOXVL+mWeHXMeEtDRf7Iu47JXzVip9Jahwu3Be/v68bU7A3mfutysLxR0BKFOTdyqFyxyHuZP4+6g4X19v0LYrLBfHWF/v8MlHfwJjDN56+y38w//nb8laYUgoWvAAMV5/40189tln+Oyzz9C2S4ihzuDtt38KfT/g1asLdN0ASVAsiP9qtZJcAH2P3baLnl/AcrkUT4a+RzA2CvoBbuJ6Wb6lhpKou7HzDj6CrCVD1uPSgq1/l26oeqxx4syc3JWttVitVjg6OsIwDLi8FHBWXavbtsXRkeTV+PTTT8HMie5tt1v88Ic/xI9//GO0bYvj42OcnJzg6OgIRMKn+77HZrPBdrtNYSwajmPIJnBjfr6nfG1GfBz9SaX2LyuGEgQMgoaDyKYNun9YcmLYIOAAG0rVMQLl4nxssjwrAIeNdyVoBRVZlwIsSI6fGArCHmQMbBWTEcaf4J3ILGHI/E/LyXLqqswlEUjBQgZSDuLAMFZhNCR6xhzLZRpRkipNaF3mEfgK2n28N+4Opspvo/KZl3XhnMN2t8VuuxWAg2TADvHJEbiR+ivzGXycN4wNASUPsnbsyTEnc+Xrimfu8bm7jZHc706nfoUt+wwl4xIUpIjeS1ry3DlcXFzADQMQAioy6DnzqVLusNbmstHl0+7Be0oZpvxb6VS7OkoJTm1VwZIReuocuu0OXS/GSFtXSXka3Te+vYJU2ogkxAWGZtdKKbM451JIyk3vWHqxnZ2dgUjKcBKQrN8pzA+QJNhEuL6+xu/8zu9gtVqh7zo8+/AZnj17BgB46623cHFxAWMMHjx4kBZl6vMBg1f63hA2G0m2v1qt8Nprr4nH4NCnd1Ujw+cCzv4CNWa+WS9CIWcnAj1zzsy1o7yRXIB9ihKmdSvnf9UjOSefHWo36YIjsGImVKT8u/zRF/WxDKyWhC3vpfcvk5Pruiy/H4f/FPSAOSdB9SKLnJ9fojKV8KgIjqAhNI2E/W53W2y32zuN4f1CVKbjl1YKJftnGQsnCkMc3KTk6MvJuQYGdWVhAsNYqZmeBIAYZoDohVEy/UJGil2RBVj+AwTkYCOgRCCpOe45wLMkN3Ec4t9BkopFcCQUYJiu78JIFZ+HCJzo++pR6UJfEvf5hTr/Wb48Pb/8reeMWtnBUWdHloekyDGnUm1pUvKAZiURWnWCk2CWiW9x+mSOy/tw8TtFH6myqN0MAV7voxA/VOAJKSM0mQrOe7gCdNGkqCADDlIZRcJljGThrmtZoVHgqmop+8gsYIi6rvf9kKx8ltQNNtoIYsLEEslHyCBf8mJSi3ucOI6fZU2X5wsMTCY1g1iAhnJM10oW5nlmPdzc7iqkjNw/x3dIe1y/l5/C26dAg2UsxkRQwKGQ7qdrNVljSiA6njLl0Tw6ToEtef8yYgLDWCrWWHEzSGEpheDDXGSNJ4BNXp9p+iK4QRJWB0zDM6asL88N721mRi6rU3xe7L2bZJKp8Dj9fHq836f933PEZnz7m9YNJ+Fg2u/sbcbR20BCQna7reynyqSQETBhc73Fy+6VlLdjRuckpwcRo+vFg6HvB1hbQxRUAVEEWCBsN1sQ5XhQzdRdVUESDAcp0WmtTdm5Y+ZZ+aGcdV95T+IPgZNXh04dFRYUIoI1FhzLiQbvU4LJqbBd5hYgiDFAaW1VWVRWco30XSdASd9j0bYpPny33aJpsoImYRCi6XvnIu2WuPury0u8bBdYLhfx3QSEUwCm23XwzgEclW5bQysKMWfwbnbmGXk89tp001LEOnTdKYhJ0WtK93BSX6D0gzGuVMTQFMWAhj7qKlWv06lKT1D/SJN6p1uX1AU+WnsDRaDDKWgbIiYZ6R949N7j3aNvMOGtJV3kOGcayktSqaGEoEsh9wtZ+csxmOUn92QiB+6LSHMBGbOhz0lGx4IwJjLN/vMJmuAXAMbjUP7ke2R6dfsYFeBu0ZHyHpPTCzEre+eUX+t3e4r4zP2+6Hjr8I3eoaT9CqkRhHaCEILHerPG4AaEmDOtIGJpH3ASzg73+TAIcHMrx6SyBoMXcLGuLNQr0qiSFGmxJEPN75N4NAARNMpXj7SikjBjVmMEKY0u3iFaLQIDqbpU+g+jMUjyLYtxFkTRu0w+ziFYcQxVgXQe56/OE43V5M9t26Kpa3D0pqkiPZeQtTGvSB4i07FWmTYmRH3w4IHkooth3DrWCaT/4lv8L25T+VH/uO/lSYa9SZ4uwNDPSYJv20NZ9r8buKGey8oLRzJ5CKkKipYoDrH8cgI8Yi6NEKQKpVa8AnPUj9yo+EK696RvcyDmXBLTvXMD4J1H3/W4xhUqUydPa4BitTxCCLkfd2n38OCIceeFuwsQR1OVB/aS8AeZsWn2Vg4hCX4mJtNSV8y2bmBhAceovISSyESowMOwxsLURmryDi4LQcQxhlfFoOipQQw2iHH3QDASsuKDh2MPz4QhSG3tIXg4DnBxeXgQfCwLyQUHjtMCBTdUmC/0kWLi9Lpp7PLdQA5RnqPyVVwzPu3wwh9voPGCA1CkOCkFpcPCTnBj1605wUIWsIcmY1UiwYzoClWAXSH3y0QLnnceIeQsveX9vfdwQUq3Dp6x2W6xi27dWhGDDAnAgVwdwFiLpm2TGzqA6Kat1vuAXddjs91ifS0lIg0xDCFZSK2xsaxfdIeMaLiMS/T4IErWOgbHqocBXFp+VV4IAVqFp8DAEtJDppjzBALgoKYr63Tf6nVb+zxC8nTpzhE7UXBLZpHXApAF0+zuCZSCZgnUJWCQdH+jEB6TFAFNKhivSuf6IHSAYq4NMhYmZl8XRQnFWpQSomAGGaD0SJMmIFuIQo41DJ4YWo2hotRxuWf3GabcOtMS2nPx+SokkRKUOsQ8tS/l4ryrxw+LlwXCKBGv7mf1eFAXSQKh23UAA3VVw7uAp09fh7UWFxcX2Gy2ICIsmgYPHzwCI2AYenz00cc4OzvDkyevoet6cPTUePHiFd588y3UdYNXLy/QNFqtSX4EFJAknmWpwGzJyP0UYEHiwUHKzwQIUddMqaYTpLIOhJZRfK/a1jCI7+s9lu0CtjIxZNIWzyytKR67TU6ifbRcpv69evUCzOLl9sYbbwAA+n7Ae+++h6aRzPxt3eBouUqJSr33MQ/HcfbSePlqlJyxrussRDOjqXLCvapqxNNxcJGmFzM90gJKhfkWz8KECAOgaKEppUWOx4osgiPoyHEl0pjnlscBBR2IyRPHqlAhk4pXByWZRRQoyYHBEpdvRCE03sITxcTpAYCTSmwRuiAl7rrXtd+cn5kMBJAyxNkgIPQpucsr3/szUESmAumX0aTkZ+ZH3nsp8d53IGTemfn77c8u50zB/tI7rHyXsdw1r3BnfpXf/yZOmOcpXzP7fermIaBvfP70ePysO/JmpeV6rDKa9sbEnFIs8pH3DpeXUkUlqMcqQgLtLYlXlFcvp3suxPusJWahq67v0S4WaBoJQzGVRW0bBGZUtUVtNIE8IiABpODfksBPcif0qTobx6Ewe+sih+b4vb5PZdzc71iRgjgBMnq+AWKVJIIzsla9hgD5olxyJKjB+ywKBinhu2jbVO7WkKJOmW+nvkXDr1rL67rGa6+9hsVikUB9fafkUfjFcNH/YNs+uMG30oWvui/l32Ur1+QU4IDKqLK5MqhRgBRlNZTSc0WPy7EILl+j1x3qC4ARkFGCG1OvqfhiQJAwmH43YEtbrK/WqOsWTdNitTyCJYva1tH4w3tjc1O7d5nY+EqYI3pKDGxlsVy2aJo6DpiLCoPEz6r7inNOFN/NDqb3qHqPpmoSs5dM4oJAOe9ggyiOKN3rmSAfioCibEZct2RAHAI6cujIoyOPHg4OwEAGPZC+GxAAYgQBfREsomKVhQ0GcuXKz0H4p0BD+d307xJ9vW1SdTyn9zt0vXdhpHCWv+f6VKKJc+ENunC993GuRdHVeK5pll4pBS731yzTwzBgu92ljVbGqYcQMDgJKwpwWG82GKLrlG5wTVJTCgh1JZmvp2EmJVjgvccQ3a8QWgQEuJggseu6UYiUghuLxYAqIu5ZQRLvjiD+yvsWsmK8D81lqQxO0c49xrynMWPk1fRltXmR7sC5aY2MwY2yzb3L6PtDz1M0gaKSU/ROiXsWx0So8fHRlixsVcNE743A8RoO8EEqojAAl1zJAcMxBC0+J8lRMVSNEIuvJIFavqeIXYUJyDzeT9mrZR/Y+KqbCmU6aqY4FgUinib/Ub5OWgEupc/HDBcxb4XQf3nXUdUDMmji3j49PU37crFYYb3eAACqqsHJSY3gPfrdAGub2DfCcrmEcx6Xl1ewpsKu6xA847XX3sB22+H6SlwYHzyQXBPPnz/HxcUFjo5WODs7k4oqUfjd7XZJGDQm5xphjpVTwMnaASAlDWWW3Bn6bqpoqRtnBvHEA2632ybraClIEFHK4q/73hiDxWIxylJ+cnICQK5V92ZjDN586w1YW4EDsNt1B2vTV1WFxWKRPFb0eVN6U/4AWxhboaqb8Qriw4DX/RQc9diIdEEWUF5L+h9r/DCPUZa5ewKJ7gh4IqCCYpEETWgOgAwIPnmAWAPA1BGsEjApeA9jHAADmCGGMUYwNAjPDVTshpHXSPY9MUH7H/vGpbKT6WJJ32+ju18mMPGlNX0PZOPE4AYM/TBThvgeDCvd1xQAXC7pqTxecnDRSLk71L7a4dvnnIfkuHuDGjNP2pP5IpdiTeIePcS897i6vMJut4sec9pLSmVW7xPC+kUaB48hJjleLJdYLZcYug4NLVDVFTbXV6ga8bZ1zolhKMliFrrLkp1hQkMMxfxIxY/S5VE/OHvmzs3RvpLmsVi2oljuiWH7xj9jxbPi6krGvW1bPHz4EN1uhxcvXmC1WmG73eLi4gJPHz8RL77Ikw4ZttQDj2IC1KZpsFyt8PTpUywWC4CQvI71vRMP+x9Ajr021c/+PGmrzpce39bKdTsNDcmJdV06noaolPnRpgCHACTTCijjNAVTMOYQuJHCXwCAAWMq2CqCgN7FfDQd2sbDLwKaugVVlGSk62vR+0pd96Z2Z4AjeHFvY2IR/AvWLYaWTDhs8WPiy1sb0dboDqOgZHAOITCIi9ggg+SVkYw6IYgL2SGmPyICIsD7mDmFOQCVJIczgcDDAGcAVBYPnjzAycMHWJ0eo1626C1F9DqlHVNDU/Gs9JjIPPYVzxB0POQzFSpz/5DOLX+PXykzmRGiFhdtaf1TK8lYON1v6XlBCXNWWqgc8EmfjBl/rsqrCmZZoPSRmYoQrJ9nwQ4IrN45Ywtm3w/YbrdpE3RdP0oixhC0um4XaKoGYFEcjJFQEwNKAqO1kmxPy3RxCNjFPldVDUMGdaw40NQtrLHJdZ4iciubXta4oZxoUNylGNzU4jaZlx0Ch2jBij8ykTFEgpLb7ljIG8/PIde0kqjsXYeYzbj8nrLgMv2V5i5/EucqFOuC4jmisWu/SsXMVlPr2XTtZIuDfu68w2KxSAmF0mYggD2nfhtbpXFwzicxxrOWIs3AEllZGwZGwpNY6IWtYnUMmwEOMjYBbwqM+uDhfEAIBGNVWdXwIJISon0PAmJ8aycCJCMqxwLeWlt6DIT0jFJ51fVNxKlQy2jaNCQgrucQNH/H2PNFni1r1tqsrOb7KOMpyy7L52WYjYZUcaJL2Z1XLV+BtQS0lPUT92EJBYNWniACYp4jmXMb3yUkBqseA7Wp4h5zcZ2JZ6DkzNC+xpw8TLCWsVlvQVY+N0aCGUNgWIPoZZWXnI6TejGUAm3f9/FvUTLhi30ReQcX99A1LLRNxl0rOekci9cKZyU9doSje5AhWc+BJf+TrBdbCCAEQMZGACG5t/fZddRaE5MxV2jbJu3Dvu9RVzwyHkwVZQWDgSLsZnLOlOYkvpYAsVIhLGmT0o/C44oPKWslH4n3CQKq6TUJ4JxYqeLqwk3gytjmIKpP8UYR7ECiy5SUUDnS6jhSa4njmhIaUtWN0BhTAeRimKwRK1mZc4oE1CImaN4vcH4O0h4SGiPrSPZ9VdVyjOxSPp2Tr8Lr4stsIiuKQl0mxNWSnbqIhObkqiojoRl5Khkccda8Hkr+qSXkpx4cc8D63PFNbY+vScehvyidN7po5k77CsBtPP62+S37xrrnjYGLYRKGCMF52Ai+ukGqR3FgXMfqcVWVaZCJ1erm+jbtCR84BuYhqzSXyhxT/4X2r5ar6LVQCS0HASw5jVS/kC2U5QlW7yweSbFZpqEY7leYPEg7wyEZLmV9qeuXyjzjvqf1TFLUgDmH0qs8Be0nFfy6mCvdC33fS8nkibu/MQZNTF6tc5nGDMW6ia8nYxnAAckQaIwkym5bkWkHL4pgmQdrtHC/hJYBNW0mgZH67jftt3ndZ94IyHurDXv7ZVomtny+hjzxTL9KfaQEHFM444QHKl0CxrRp/F4qVezvk7u2aR+n3xFE/hncEEGMAqAoKqSofOV94VwQZQs3uBTWH4KHvhpBjOHiuVpWH5om3dW1mmVMlaHzMzXPh1aik3cwJHEfbvAIoRfjey1Pt8bE0swGwzAkea6q5vWnabszwOGdCreKOEQhHmMLZFkO1kbrlQiEMYwkBDjXx0mJsXcT5ckzge1YWVOFutyb+lQzo1xJ4rcIURCDY7y3gQGZGlQRmqMV3vrG1/Hkzddx+vgRmqMVOr+DB8MRw0Hi8kK05hDigjKUHq7ucjrJglopo5JeivIhJXM0iSoQinfKBEybCKp+TwDVpHBdjMfe7XYp+UsX68zPCapTAkOxKoKW+CnPLcex/HyqpCUl15aJn6JyE999dA+Y9L5KRATI6OB9GL2D3D8L4XVdo6prNG2LxeoITd0CkCoINipLNjJ0VULPzh7g+PgYq+USfd9DBcy2XaCuKizaBR6ePcBisUJTL0BkZJ1HYrZZb9H3PUIIqYqLNQa1tSkrfxOzfivjFM8hkxJbpTElAjiuHZQEYNx0fG/z8tgT1nQdjYREfda+cBc4h4yp0oYIkpRKslgQoi0oKi8KrllrYGw9eg89J71LqV6QrLe+l4SPdV2LchaVVQJSeTQGRSXSIwShP1UljDMwYEnWUuAAHwBr5XwiCx8GuYZZlA1TJSu0sZJ7Y9j6xORABOfFDd+YKgrmNo0LkXgH7bourcXB9ek9JWeCiX0QbxAZR5cUFx1nGduoLBuSHMhmPDcKljATXMjgQC6JqFY2DQXzUMFME/Mijp+ulxCycivzFUbPCzHfoirzsnRyshxmwPsh7nULY2UNybt7SCSHxE/rO2pfRdkI6HuXkmjWdYPdbpdCRXQe1LNMQS2tfV5VNS6vrmAtoW2jJ04hztbRw2AYBrFoxTG6uroCgORhQYT0TCkVrmAAktDovEsCJ5kqCRFKu5WJK4Ah9EwrPpni/LgfwUI32hrOAX3vUlgIM+P6eoj3Uf7K8Z4u/vi036RWfIWTk+PEB9brNZq6je9YpXcqvdZ2u10x39mtf2ptKfd92tdEo3Ula42Lv/eVt1LBPAx+YsT/hIxxtlpOhFMikgSed5XOo+CkvYyoQ6LvCUgpEiKFuFfUhCNJzsXSVJkK1gpABTuIAjkM4vobXBojGTYL9dISjw5V0CIQa20qS6yhuAQbQymlx8Za6JZUml+62N9kyPjzawJ6WiJURvbcMAxYr9eoG8kLoO8Sgng6WgVY47soeMGYVIdLIAhSOUFmxnK5TPu7tBDuA3m0v57iUprKSNPztJXlOzkwOM1Jcc2Ip2aFKLmN4/a5O/TdVD4rFTcbPUrdMMj+tRZD16OpG1hjsOt7CfPgkJIUUyMK9eAcmhiSl8KwNIRqst1uAjfKz27a94g0UowCFZbHYoyyRjz7QMLb67pKcr9RISsqqIIpc5SmE2WChY0OVGNZRGUTUkQiKad6X8mtsy8r682zIifv46HAGxeybrlGNFyfiGDqCHB0HXbRkMdRtnTOobIVmlWNYRhQR88kZtlPUx1Bw1KU/6knkyGD4+Pj5KnXu5zMOs0tePQe920HwYf4Wa44Nt4/c8DdHKA+15IBppjP+RMV3Mjza4q9vA+w5TYNF5V3EcM4OBS6UjbqM6Z7Ut9Fjwvw50CfbwNbp3Rpb+xJZL3ge/TdkAxJavwLXj0wBMjQfFulsU0NIPqZPouIRl4fGqLCzBGwVt02c9NMZ1WPzTKsi+Eu3udSyJp3augdiHzCDyojHnrLxRLW2lRliJlRN3eDLu5XRSUIUUn6PReTFwmPDo4It6pcpTsgC9aZwVhjYCzHVOgMmCJBHUE8Q42BYh7sfLLUI9ZZlwE2kKRggA8GIVgsj5aoFzV+/OG7uOq2GAzw9Jtfxzd/4efw+jtv42vf/WnYsyP0lnExbHE97DCA4QzD2xzjVhmK9bfFkm8EHobvhpQMSK1r2g4xSWAcCzg71swJrdJyfiWooQuyBBqysnoT44xTpbM2A4Zomwq9pZKmSq66dmtzzsWxwNiqJW+dhLXSDUpQvpDeUzeAlD6U84R517BVjbp5Jtm2C/fUqqqwbBdoFi2srdC0Lb72ta/hjddfx8OzB9gNPRbtEoGBk9MTdF2HBw8eYLfbCcDR1GiqCh8/+yAl43v33XdxdX2JYeixWolr+9HqCA9OT/HgwSnabYvNegMynBL7SZ12seRryEwqh2RtzMw/BoXKdaKfqzI7Ny9zwhgQVY2JwDZnrSWi5FpfurNN18N0ffZ9nxSuVK0mlXz28N5F4lrnvs8IC2YyPgrlUlQKVFQRBFpeShh0Fee/xXqzFcYPwhtf+xouLi7x6vwCtqkl3pUBW1dgWIAsqrbF4uhICKkLGNwlnAdAFqvlAsvjGksQQqAEGNZNC1tZDIPDp8+f4/GTR+h2Ozx7/11846e/BVsRODgMQw/nenQdS8nhZoGmkeoWQy9E3bnsvUVEWCylRGoVk6oNQ5/2tuxng+PjU1gr7y2CqY+Kv4PzPTRpat3YCEBoPLUK7pnWGguATcxTI94jsucCjHHJrVv3N0dCkfICWIuuU2V+gDE1jCHUtYUxdaIXXdejaSR84/z8PHlsHB0dRSTf4/r6Glts0/rq+x7L5RKLdoHlIlc6Wa/XAlCwhBi1bZv6DZsZo/Y5BMYw+DwudY2mqLIka5ZFMPUS6SjrMYONzmXwQT8r3TtVUNTjadZ95yT7vwLfEpIjY7DbbjG4HoMT4ULDUpqmSQJqExUOpYX6jLJ/ZSlZayucnp5GYIjTtXN7ea6c5t0bT37rbp45M3lYzAvR+5bhLHzqXJYAjfb/3go9AyGqPqQSJytYK/1UuITjnjGUwRUgxNRjFIlrACA0nC2haiyo8gi+h3MDvHMYhk68kijAkMx/Y0VmEH4OcCBsuh4usHiqVgK6mspGZb2BMRV8+SL/njUFnwFV6vqUc2SkEKTzJ0rPZL4ZLEYFZN52aC0f+mwEQuRvik5/7tdN/b5tbx1aw6Xcdpf7TNtcFQMLEkXZmFRmdBgG9LsuhuOyVCJCNBLSnw9oRiRAPwUGvHh4w4i3a0gaKwHWoIrGowBGFRURZh5VT6ko02QPv29suqGVyQv3gI7J39aO6VY5hwpyU0HbtCpWSd+AnKtQnBjHAOah8Uq/i3MXiwUePHyIpmkSHS2B6qS4fpnuG/+BNJV38vr/vHtA5dc/uxZCwPn5edLJ9DNm8e789NNPcXFxgZcvX2K326FpGhwfH4/Wkb53kmGKqiqVzYayaZLRElDW9ZaAvgicSP6lfu84eIhnZPSYVmOWyEGtlI2tGojhTAz+l5eXSR+8S7t7iEpgGJNDE5JllidMigtPh6j0mZhMVM6JF4EjmAEQDExQiFY2bVl+FlD3cyGCTgNH4oSYmDAwiikIILCVge+HAd4wTh48xOOTt3H08BTv/OLP4ek33sby0RloucDV0GPbDdiEDtWqlRh6CorLgiE1vDl4EDzgAoiFKFuQlC4jjiXMcrfHzspIwpV8Lf1lcGL8ozwVHNDtdlE50ooBIkj1/ZCBDSASObX6xlCiAkkER6uj9iVE13hGEvrSdBacQvulFmAi9ciRxDPJIlEkJBQ5MIjwxn6EYqakUEGT9HHaFCFWTjFkotDJKTmO9zGkpRLXQI0HJwCVJk4KjL7rsdt1MFaUhuurK6yvrlGbCtuuw3azAxmL4+MTDL3EBAcvz/GDQx98UgIkZr7DdrvDMPRoqkaSoEYlXoGYbreLc62Z8DWJoFrbTVKgxFXUJtddVURL61ICOCIgkpZTZJj6H5W/S+EorrspuCFW0fyduteNfmMMllBMJmHIoqpbrNfr6M1icHR0lLw7AFESpSqGrsPSRS7s0Q3NsyMx7i7t+xxNS8hloKNLt7EAA9vtTnIOQPKyvHp1jr4fYKzF0eoIu65H1/XYbjaiOFY1BhfQdQOIDHrnsNl18J4BsrBVm+5PJAloAzPWm7X0xBg8evwI2+0GHAJee/MNWGvgXI++28b5zUls+76LHkNAWdUht7z2vRfruO7nknDvdtu8hqgCoBmvAxji3WBNhbqyCF5oRmmYEUBElTWO1+cKIBp+ISBEBuMysBiKNTQGqrXSh3qR6LsrfQCy67hajvo+lxhr2jq9G0chtes7bDfbUd4J8ZqSJFOmMgKawgvoTVoFRJVqzcej1VKqZKlIuXEg8dNZGOBo7YhJ4WLiSN0LCqLUTY26rRPNDMHDRVChaZrEpJu6hotCrPceVVRuAVF2de4JMfyIxcLiIa7DPQh9J95BTV2P6ESyfMSxV6HAxPAktSaqfk6jpaeutpH3KF1mJEVnT9mLPJmZR3wBxT3nhbnorYBxFv/RGcVnyQ5JmYfL40MCJtRrQzjmHfIDMKGorbKHy6gHhwyF7g+GbKAQP1dAjCCqukkSAZOJBZgkKaklC9Ag1diGGOan3iZkYayFrTyqpoVtGqnYU9A1Af/EYuiChw0eMBalZXg6buVnnw+0OqxEfZGmM6VApJRg7vIzy/N4zul80sfJbyQ+O64yMduXA9/NGQhGz4w0U9fv/H0OPzcrAYdAwP0wkLvM4R5AlBTq/BPLAYAoGg9NBO8swfsh8qcu0kwJobJEyVLNyZ2P8/wQ5V2nLGV6HEdEvVTTx6Ptx6NfBiF5qjk3wLkKxtn0MtG+EWmXQacWZL1HPNDEzgDgaMjjadWboJSzDo1r4bWGxNGKv8cXKhiyt4ci7VVZS89xwxALLmQdSfUCRPmITO7v3L0V1EjrPv547yWvR6ygovJFaUhL4M3npBVzbepZkj+Xgbh5//zZtpsNv9mbPh8DpNUJR+Dj/H2zl/PoW3wewOM2ujwad0YM9RaZKPhYTMN5rK/X+PjZx/jk00/x4YcfYhh6VLYSY1E0NBpjo5FlnMtIx6N8pXIPaNUfa8X4VFXi/azGncBitN5stthud9htO/Sd6K/9MMh5JJ5mlWdYK4m9K1PFIiRiLAbntAy7rgOYUTfjnGCH2v08OHjyewJyzFn7iSgZQDLZKwUKUh/Q6NuZNzdKoh2FbKPXFbkCJE1CVhKZROHlwOiHHoDH8cMzvP5Tb+P1r38NP/s//h+hfXQK3xh81l1ht1tjxwOCZbRNA2NFOOIwIHB0EUOMN+eA4B0oABYGtmoQwmFmpX1U5SV9PlJysvtPiZx1MfzEe5+8N/S8NL7GZNE1CrgpPlCHe3LIzDBZWhhvJs7ngDllmPbOw5hJfghlromQC3fNceNj4qc5RcQ1rwiH4Pw8goEhltrryb3KA0zwJFVREgBAEgY1AAjOw/kBm90WIBKA4/IK18fXqKjGZrdF1/Wo6gbBBey2HbqteDG4yqVM1jn3glpjvSiUARKbHePXdrsO1g7FUs1MS0oal66rct+qbqJAuy+YJWXqgOB20GsjgoE6J+V5U++N8prSRb6c/6lnCTNL3pNmiYuLCzAzVqtFBDhiBDuJJVmVW1HCMlBXhhzpXtH3tcYisB+BdHldKlAnnxtbwfuA7XaH45MzWDAGF3Bxfol2scDpyRlOHz4QYtp16HctHj1+jMVqBVu3WDQNAgNVP2C7deh7Bx8QYw8ZoIC6sqibBgbAcHkJ5wY07QKvvf4a3n//Fay1ePL4Mfq+wzBIiMByqTHgtkjkFAELk5NH5rAA2Wg5nCyX3yotLuLNIUk5TWUTWOSDQwgOxgSgAmqo4s9FuJ7eX9eLuM5qXoe2bdMamXobqXDv/X6IgLZxwiib+jxdY+rh4L2X8JEI4jVNXXiH1NhsNuK1cXWdxkGSDAt4UNsKVBEAA2YDNqyUJzHhxG8i063rahS2ZyCKrYyBxpIypCqDWAlcyFnCxbKYx6au60gDPLZbSTYp95O1X0WgwcbKG86ZZHUOwcexYKRY3qAAd4ihCMJIfQxHqqtc3YRZaCIiIKKCDUH4HXE59iYqHhlQl12EDGxo48n3RUvCNxWKzqjNAxwZgIi8qADA9F3GjxdXf1Igg4SesgKcitgg07k7NS4qSSSFjCIeXwiloxPGChtDYRKC4kLydcwkDIKxFAEOA8Me5DyYXdxvRoASMjBVjappUDct+n5AomvGxhAnlspe3sOGgMrczUqV+323cbnJQnyb9fhuLQLo0bKnpTGLjiaZ8b6Kj4KtU1457f/0mkP30n0CZJmsvEZ5VR6P8ln6X/lqcwDUzN66wzo+BH5M+zjqD5QWqtwRwWlwLDXdi5dR30Hynwg9Mkbk9ARusBiZJKN+kcdGt2JSwEdDMjunpbfwqP+cw3a8dwjeJqCDYgl3BiS3OEk2ncEVyZOL8GrDhQdLHAwigqlsOp4bs7KlfB+jAc1jPZ0vF+bzWSgWPPXS8M7FvBujUk/Fz/7ay10ZaZkFXxYZLAEcDx+m8C0fAuoY8qbWd5VJP8/+PkQb0t/MxX6QhVGCG7cBtV9FS70ZoXBjqEr1sP3+qTFifI/Rmlf6gILXpHOL955ZP7e1+4AcIQRYEg8IF7LX//XVGp988ik++OAD/OhHPxp59aiBsYq5CBexipF4yo5lPV1vpReoXp+KLhRhgtov7z026y12O0ke2vcCcKT8hiQ8MDRAXUH0+Fr4rYl83wcfvXOHJEOaL79MLNKGin8BsVq7fpoeSaXCpjHlDIaHlvBUJTffKjOZAEYgTkk+AYBJSmvq4HKmPfGqKPCxAZOUYwoMDL3D4AbUD07Re8Zm1+P5ixeoQw+sGuxq4OHjJ3jjdIXj1x7ij374p+j7HQaScrKiXxEqMhBPbAtwBfIMA0JFDTxcjKP1aZwy49VFHqJLshJxH62aOfSk62QBqMv/brudXeRl2EOel/2QkmkrmaqOY+lWdNO1h5Rl7U9JxLw3cVHmhT4ldFxUV7m+vk7osvecQJwcihNQVQENJJkO+4DOdxhMj6Hr0Q29gESDx3qzgTEGi+USQ9fDDw5+GMQ9PLqvGwC+H+AHUSQogmE+BHQ78ezIbuDRdQoE5zx2ux7eX2Cz2WC5XODB2WlawlCLY2L++t5RIWS539wYzhGQMhZu7nd5PFZlxnM+11Kc82Q9lHOZEtiGAB8IL168ABHh8eOHgtou2sTPRAG0ycrsY9Zl70IKN+IoL4UYWG7IoDIVegwZJKMMaojsIxtdAY4Q0/9RDIGzgWHZ4Jd/5dfwK3/5L+Plq1c4OT3Da6+/jr/xN/8jvPXWGRbLBrsO6LuAzbbD+fkFvvcnP8SzZx/h/fd/gn/3776Hjz/5BC9evsKi9TiuDdp2gTfeeANdv4MPHhcXL/HkySOs19f4k+/9W6xWSyzaVsqxscfQ7RAiICCMosVyeYS+F/fsq6srPH36NHkzDK5Llqu+79JYk2FYiNeCxtEKHdVVJvkyNMdH3zt43xdlPzNdyMk6c2Z82WZGSjbGOVcQVed8mmRLGNgirQ2Nq9ccEApm6Jpq2xbMjBcvXsSEUBWOj4/x4MEZVOjZ7rZR2B7QRDTeGIOHDx9G8EPy66zXV+h2W/jBw1QGxhrYysBHTzUiDQuUsTEGsDaG5JSCviXUtQEgZV0lSZVY6pVRMzN6P2C5XCVavdmsU7iMiWGKta1ABlitlrC2wnpzjavLS0mebQjHR8fRxbLGsOvRdztst1s8fPIQNnqXlbRRQxuNkbCa4+NjaK6lMi5W56tt25GlkVnBK7UTjN2Syx+d13KfH24KYkeQI1mjSiG2bPp5EaJC02vmn8Esso1hK/ybhFIzhfjU7C2WQZp4T4oXT49TX7Lomcu5MjD1SmHAu/H7crxnHir53IAkmSYH1DaCFzEE0ZCFc4MokoHhBgfjHZarBep2hbpZYbO9QEDM1WQaAUFAMLaG8wzrA0x1u4BbCrl3BQuYI6B0p7Pv34TfRXdmCFB7eXnxpSk1KRS0SEB+yBiQee3+fZhzaEN5nP6+dYDGFnp93ljRi/fDWFEqf+bafa3emsMHQAqZ1nuHGMLdVDW6rXgCd7udJCYFgX10Q2fs0f5kyLpHX+4KkmVgCVm5h3hFRzfqAlCUe1bGgmN4LKWL9wEO7ft2u0v5OG4COabzcciYVDbNCVZuJCItOT0GOPRvWR/7YzMnE6bv8mvmc4rfILHgHx8f46233oK1VipNDAOatknvp7nkiACelnj7EprO433X7p9XG+kje3syy+5cgE+jdnB96+rcBznu2ubAoEP9DSGA2CQQZbPZ4Pr6GpvNBi9fvsQHH3yADz74AM+ePcNqtULbtmjbduQpm5K/x58pwKsyklakzPq9SfKhhtyqTANo2HLWb3NqBeH53vnkaay5uOu6TufvdjuEXT9KVC1J1ts7jeOdAQ4JMpHNm8JNEMWHSIiI5RtigJIAWhAWhqCuIpFBE9JxVGo4Y8oxCaK6qiKh64qoGWgASSZqrIKPLtIQMDiHjevRf/IZPj0/B/3p91H94b/G6ulDtA+OsXh6huXTMyweHOPo6QNgFUsRcvReiMRRkVIDRO+QICUoObracBwlo1YZSSoaggqZHsMgFWNE+NFQhx26ro/ZlbvkghySmyDS4p6i+KWQPFWKD6K/6TvdfBLWUp6X0UdxzNVqBmXliswIObrbSgvBJ6Vh2g8UhF+lCSLCanWUBHDnSktvFb1AQiHQmGi1jdUlEGAgik9jm+S2vVgscbw6xqJdoK5qVMaCKkIdEzE1VY26qmGIsGgXAAPOO7hhQF01aJsWi2aBvuqSFRZxKVTWYtG2qKs6KR5AEaJCVAB7yIBckV36kFBWgmOHmOw8wJGGd2/c5wSN6drRVuZG0XJMznv0Q8DV1RWsNVitFhiGmHAy8W+ZJwkJQPyZMg6kH0TrOyVBW6hLhmm0HBxBrKAEsIV3HtfrDU5OH4JIQI66Nnj69DX8zM/8JTAY1+sNhsHhX/13v4euW2NwPXa9R23rlMfDOQZZg7fefhvHJ2e4ur7G5eUVPvjgQzjvMAwOlxdX2HVbyW1BgK2OUVUGx8eSj2UYBlyvr3B6eorlQrxzNHHm9fUazK9gjSZiEoBIx17kt5wLIDFWVq+ugPV6DQ05IFOEPBHFEDNJijgMojwdHx/J/b2PoFScT5/D9dwwYHAOJycn4nFgDLxz2O4krMb3PWwESxaLBWxVwTuH559+PCpHByKEIOW/JbxFQJlhcLi+Fi+MpmnTuwlAYPDo0SO88cYbeO3JEwQvfZLkUdfYbXfodwNWR0ssl0ucnT6AtTGpsQsY/JA8o67Wl9huuzjenWQBj5m6ZV1LMuuj45WEssTxZg4I7CPNDfBOwUxVZi22uw22OwGI+n4nwAFZNG0Ty+4FdLsO3jnUVY3aWlTHR3EOvSTADR5+kFAgyQJOOZyNoppcCimDKCGD6xNQpJVZCnk/siKWpJbR88j7WBqTNLHYOC52zkJVltM+2BgxNEV/ciq//UYzf5a0ZUxDk9CmvB4ApbCSQjDMASzp2IAQ4jFBkt1qaBvHY01vXIbeZCd25PlmFEWSefIqOUly5gE6CQzAgmFkVJgAsqCKUXELsrLmnB/ARYUmHxguBAzeC1QbkyPbOnp3LBYx9081go8OWe0/d7tF4J6XGe7SKMn2yhslyehGJ/5Ad+b5VakEq+KqoGsJcGif5yzGKs+U604/Fy/BuA8nHhx6r0MKm340lcvG77k/jlNgY+/6G8Zneq72TxKehpEnl84BRxm7bdrkSZf4NygBIACK3HaUVLQvCkuVYEvR+fRdaQlWTzkyUq0kxLljopz8jwCAUv4QlKACCDGmBQBEwU8yPLK8UdAl7ZoYZFw+V8dBn5eulW4Ir8kSi55nimeVVfbIqqcjj8Jb0pqO3tipQ5RvnA8zuJEMQnFdL5dLPHz4MOkBvphXfdYXaXvA1z2vvSvw9aW1yZade24CAQsDQCmrgu+c0rq4H41JwOdsY/o13vul0UJC5btYCVIMxhcXF1iv17i4uEi5HDUXWtu2aJomyfelEaVMNqqflbRW15SuAQU5ttvtqNR9aYAvy9TqOpBqgwRb1SCIt2pV1RLGH/mrGnl6J7+32y1cNCKWuXJuancGOAgU49zG66ZUT6bCDyErfUmBkxkrQA6WKidQJ+tojaIIaui/AuTQZ8kiKhQ8hTsiuMGB4QePvhvQ2S02Fx12YUD3IfDga6/j+OlDPMZbOKKAduiwDgOefONNqbsbtJ+AVJEQd+MAAF4BCBG3VLskklKF4mZvEIKLQrTH4Hr0vZbx6TEMPoIau2iF9XBOlcMYf26jSEb7i3wuOWSZ4OVGgYj3N9/4b1lg+bPxHKrgooSgrMSS3ODs/HOnTa2/avHR8rrlMlFAJf04l0qhMQUBOVQBJBNdmwA3iPW8q3fotjsJNQrAZr3G0PdwMT5/0S4BiDDqXYyRZIm9t8bCIVYj8DGUgcWSq1ZxzW+R+BLFdU9ZINPSYowxSHGTVeEmq9T0HFWapp9PhbM5AW6OcGrZ4WEY4LxH18vfVWULoijKhBDCUrGivfWV5jP1Lws3SWLgvJ+BkqbIztaQFXmWut9aLBaNeHcEic3runO8ePkSF+/+GJ+9+AzrzQa7vkNbN1i0CxydnOLk5AzL5QrL5QrHJydYLFc4PT0TQtrtYhJWoOmriHSL66wPDk1bo64tnJOcONYaNG2Lpm6KUA3Zy227FMCsbVMJZACoag0NUeAw7mGLSPyj9akoWdq2DaqqTuEdmSk5PHr0UJJNxhAqTZQqfVeXxT59d3Z2lsJHttstLi8vsdlsMOx2aBYLCfk5PRVG2Pd40dQAUQ7VQPbwUSUjxJwSFQRlPzt7gMViAYDR9zucnJzgjTdewzvvvIO33/o6vPcxz80Wl5fCkDdXayyWSywWC5ydnkXPioChG7AbOiioerU+wW7XpXfSLOHD4JIXnPcex8cn0WoVwSQIyCGJYV0Em3cpo3fdLuG8etdJGIoxBm29QLuQBLZDN+Dy8hzBCw+oa31/RtfvEAYH7xjeAcbUSZYehgFkqShxJu9CpGAG4Byn8S0TOKfM9BD+kBJM614gmwTzkjeUAEdJR+5qXS37qSVWb2uZnPDkbwDIIUXpjOJvBTgo0QEFVfRY95fyej1WkD0nozT6hELoLLo1i8lkaCXGx2soS6lY6YUGsaoLJ8CK/v/s/Xm0Zcl5F4j+ImIPZ7hD3ptzzZU1qQZNtmyVZFse2pZlbHjGNM+mG9q0Mfix2jTDWwzdwFpvLdos6Afm8R60FzSNjYCmaSzRhsbt2WDLs2yVLFWpqlRSlaoq58w7nmFPEfH++OKLiL3PPnfIypRlyKi6efbZZw8xfvF9v29yrihE/C1sRZaolIBHguIoGmhjgxWqlB54JUYycSkihecF4tL3/ThCxzKe4naV9t5DDO68mPv+jQU2vq6vxOBG/J1BzoMUAd1nsPDZ946YZwp1CaL9Qf1zOBC0CI50gf/umuyOZx+osfA+Q+sTMejBSkFjvFCstUbt6GMAUomGe/7ajU+sMHsrpXd8nQQoAASlUOTK6eid5RXJTY6z0NnoOJY7rPTXy7TfhamvD7WWaOTifOpTLhFVqloZU7rXCaAFcPBvFljoV7qH+sF0+isGZAjU6PCArg8HgwFWV1dpnUU0v1sIFD6e9L0MKOnKG/48nWzxmV80YKNT+urYbU8b3GhbcXgetEVL4hfwRxfEae8ot9L+Ln0KcldbJqrKyssjnG1kMplgMpm0MkGS228Ioh67lABthYiPI+ZcnuLrYtogHF/IVqisiIvlRX5Wm+a5GGJSIU2yAFiD+XziZeuq8cFJhcuYeVS6dAsuKlEQwNZne/Iwys6dSIw8ExuXNx4U5Egb4UymNAwEjAjBhZhxID/ljhQXo6qgQKCwFsJQuhfTaDQ1uYOsZCMkgyGG0sIMFR648BjOPHgvHnj6MWQbI4hRCjNMUadAbRpYOBTUNj4dorEW1miYuqIUhiJBMkohnZZWOt9nYyho5Ww+RemY8KKcoShK1FUDYxuXW9g4TRwAQebVUiQQUlH2BMfB8cbTnWAxUsYTvn/MFgvteYvP5dIlCgxchPtNtODDO7zlhgnP8c/vEIuAlLJwUnsNeFGUmEwm3qwJYDeIDKNh4duqIFC74KBJkviUswBt5lfPncPKygp2d3cBCKRphosX38TLL7+Mvb09VFWFk5unwCl+haQgkfM5xexgS5uiKDyDICw8Q5CmQxJEBCHp2jSAld4E0AMPPvVoMOHq2zRYqPGb5IGgRrTh2n4nlWUACgtR3TGPhWNOQdxojbqxPWs6QZZz3nYH7EiJutYR0hs2hFioIZcT6WNXUCBcB2g4wBCRrZg1cK5KGc6cOkfaEwFIleDMuXvx8mdfwYsvfxb7kxlm8zkao3FicwP5YABjLfb2dzCflS4XNwmFaZphOBhhY2MTaUpZTx5+5ALuWbsX4/EY6+vrIOG8xPXr1/CRj/4r7O7uYmVlBW9efAODfID19VWvlZFS4t5778WJEyewsrKKU6dOYTQaI1EpyNqEtP/Gaghh/YYzGOQeOMhycvUZDod4+OGHfdR1a63PtpHnGZSCswazKMsSWUbZOqoqRNKOaUNbq28xmUwcGFDh+vXruHHjBnZ2drC/v4/BYIDhcIjNzU2Mx2Of4WM+n/uNhjUEk8kE+/v72N3dxd7eHi5evIgnn3waDz34MJ5++mk888wz2NxcxeoqjaRSQKKA/X3gxvUdbG/v4/z588gyhTQR7rcCu7sTvPrqF/Dqq5/DzvY2dvd2UWvyK53P5zixuYEHH3wQZ86cxZNPPomNjU2MhiM0TYPt7R1MJlPs7Oy44FfKWR4NkQ8yDIcUQybLCKhSSRBnGgOfr103TsMuBKRQ2Nvbwc0bN3H18lW89tqreP0Lr+Pypcsoyhl2d/cp+9L+Lopp4dxVAFjh6fypU6eQu3SucWHNCK87HquiKFxK3RDLhNcnpw2WSjpzTUl0xy66pfD6ZwZEdpju5cWrsWCFs9jzZCSAj4vfu7/5Vd/7FgpuSAKaiCwKWWAjjj7UhYUj/7z42COlbaBU8DnPQgjvPROaxLSSBSSKL0NPZeFaeZ4jSRIIGJimQW0awFKcF8oKRy5OQrK7pkaaDyCkgrECUiUEqBuyS0nSDCrJ0DgghBQni/R8mTXBsvN9hRVGy0Dwt1qklDCOD5JCOl9wStfs+TWPdhyvMM8TaxW78zluVxAKFgUM2mtp3+E9/LYUa3ukIP5p0T0l3qO7wszRXhfAGP9cS1YdEkBjjIf/ZtOZt7BTSgGGUsSmaTuFbwt0OaZgdmSgLR4nbWCc23Zd1xTcGHBKT6InUpJrokUANYQ7DyZNjnegFW9hS5cqawkvtaxO8XEfLyaEQNZjJt+9RiKMK/Ox6MzF+Pn+PaIz/h2AIy7WWuR5jtXVVZw4cSLITFica/T62ws09I63o623m7bcjsLgXQwWLPZT5KLS0QjTNtjuT5ql8R7UBjdutXSVEzEvF8dkjOWT+XzurTi2trbI8qFpPA8xm80wn88BBB7RpxmOYqnFx/xeDp7fdXmN5VF2f42f0ZUnGUtI03YiBE8THCDSdDKF9tH7g8qRAY72BIgQYqC9UUUN4I0oVYmPttpGd9wtrAGhO+HNsgVbMAgYERYtONaF17XQp2SNB4wPTqkEuS7URY39ao7CNkhOjJGnA2ysbeDsmXOoM4tKaEyKCkVZo7YNKtOgMTXFBhFwPuYCQqSwSQLdkHmjbggE4X2ANYNV1WA+n6CqWGCsEIKRAhBBAwHFyLWAUilYqV2Xs8Bg+gXGDDdlECCfe0n+/KZpjYWQomWySE8SsOT96zfB2PdURP8Q7iI9wBRrIxSnYRFAohJPeI1hIc492yF11hpHpAMT7FqGPM9hjEWd1JCQSFWKLMmghEJZFBRx11of8TeREolUHvVPdAOlnLCY5d4VKE1T0tiPVqC1DSaQSYrTJ08jzwbY3d3F6soqpCLzrulsn1LOOnO/4XCApmmQpcoLGlmW+hgMo8HQt12AstMIRwC96wFoo2b3GQ6CGG+a8TqL1w8fx5983Ebx7ZFR+fheJlwxoaRYMJXPFMMWHMbNAXLBmFCmmES5OU3BGwmxbdOKsJnA04e2BgsOzeSMRMLnLmeGmNLQapqXxmK8skpWE4MhTpzYwHQ2Qzmb4cyZsyjKEkVdUQYcPXXgn8V4vOI1pGVVg73AJtMpWCsyK2aY7u1B1w02zpzGhQsPY2PjBFZWx/gLf+HPwxiNnZ0dFEWJe+45g0cvPARAQjcSTSMcaj5FURSYzWYE3ghAJdIF0iS3ivl85gU5mtfS9Wew7HjuueccPYnj83Da2XBc1w2KYu7GrgJltKH0ocPhqBXfgUHCyWTmQZxHHnkEjz/+KNbX1zAYNJjNgPm8wc7ODsqy9OlaeYNJ0xSnT5/G+fPnnaXGOtKUANrZrMT29j5uXN/Cz//8z+MjH/kIAIu1tRGstSjmM+zv76GpDZRKkaYZBoMs7AfOrZBSS9aoa0pNbBuN2mivGdKfNy5TSobV1VVkWe5cZGpMZ3OURYmimGN1dRVSkhWIkPB9S4FhJaRiAEJT0pBEee05LGUdAIBEJjhz5jTOnT2H+++9H+97/3vxtR94LwCNyaTGbDJ3mpIGgzxxNNnitVdfx7Vr1/D6G6/jl3/5lzGfzSHLinxL3XoajcaAJVeNqqqRpgmUSjDyfq0KygGwEpT+USapSzOcIs+GmM8K1E0DuBhDQkgoKWC9sE555Tld5IIG0TFkTEKEDaAP7/FWcGYFYDEFrOw9FlCtvYuLP+ceLvxzDStpSVkBpg8RU2ktRBRrY9mxBSBZYAMIAGLLDw6cyK/tRWEleO91YYMgnTICilJVCiuhDWCMszATFJ+D3MgklMggjYaxBtlgCKkScCaw2ilNaN6lEIoASm0NVEsn3V9up0a0TxBpayOPXmSMagMtBhxwAkYMLh3j+TEzzPzkYSUw1+1zpL0EKcQQeB3BE67v/dEv7f6KLF49AMeHbKHU1sYetSyz2mj1Z8T4U6BQulZG611rSrO4t7vrf7MwUXaN0C9h3zUQR0zJ2K1ft7CgxPVmHpSs6BTggstXTeV5VQNLgJ/oBJX1PDDzCJEbhw0YU5KlQU6w3TFDWP9oi6L+WQLeFYYFY26jaRp/b591QBfgaFzcNxsJrMQcWsRMeAA5okq0e7Ld1wIYjUZYWVnBysqKo49kZQxEaWg9YNU7PAeWIwEVNoZODhbul1lT3O4iDqWiVPosODxu2PMI5kOAw+vPMsDiOB6txMpP/s7WDQwIcjwNkj0rb8Wxvb3tAQ4ArZhpMS2NlWH8/D4ld1ynPisktijpA23j6+i9igwFZI0s5QyWVJeqrpFmGQZlCW1AbvJVhfFKugDYHVSODnA4AUoyKojgNtJXBBOlKB2k4o5kAMM92c8kR5Ta4Ab8BGNE0qO13Xf6ylrnokJRSyScy4kGCd2GghWlKkEiJKqmRmMb1LoEMlc3G5vAxvEVAGsloIC60tifTHzgxKbRKMvCBeCrUZZFJOwZp8FnbQJXVXhCZ61Drizhz0Y7UAGBYLf3VAurieuyLlBm3BvsPu37sdtTPf3oF6uIfZMBEwmd7sLWRt8WwimFrhHBrYkHUvhRDwypdKiAFJLSviaUjlE35GedJJQ9w5swiiQ6JvReSZeySCoIkDCgnIuJkgqpM6FSKgEs5QyvqxoTMfFz00SME2CRZxQsMUkI4GCUk1NqdkEKOra+pb6TYRfYVYEI4bRhbnvNgzuGiK6Pv3vmRniuizVQfhYwgeJ/vUzRZrSYSFZVhdls1gI4aHO0aLR1aWtDhpkmMjnj2DFSSW82H2uW+F2ebnQAU26Dbzd4sof+MMZAqtRp4UdI8xxpnjs6oyBlAqVSJKlFai0KUZLrgiXXJCkUEpUizVIYS0FjG0tggfF1sdjZ2kJZFJg3NdJUYTqb4PTpk3j66bdhdXXV+ZRPsbo6wnhljLKkbDt1XWM2m2Fvb88h6HuOMZBI0wzz+cxbIMxmU7+JKOVmjOP8BSykkhgOh86djQAOzjTC4xM09NZFqS4wm03BgTfX19cxGo28EMDmiXk+RNNoDIdDrK6uomk05vMZzp49hZUVge3tEnt7Ba5fu4bCBcjc3d11AagybxWRqAR5lqGqa5xYH2M0GmI4GuKNN67g8pUreOWVz+HixYvQusFoPKbsI7MZ9vZ2/RrMnQuLXx3G+JgMBFqmUJJoT6010UApURSlp61KJT5VeFPXKEqKyVHXNdbW1iClJGbANETLpXBWMAJCUqCrWpOwmWQppV2VEhLSZUohy4KzZ07hvnvvw2R/ApUIrKzkGGQJmiaBtYbAE5UhH2TI0hRpOkSiUpw5ewbn7jkPYyrMixLGANvb2x5AHI9XwPGoyrKk7Cme4QixicqioCj84BhIpPW0LgVy0xgo6ehSZKnhV6AA4IMRWn/Kr08EEKHNqLZVEGhdIVp30zrvupUs7tZeSIMDK4BFoD2IDzFLH30cdizaTHeLHnXayfSnVYGwV/v9Woa7jQFl1TEhoYODZHwYAOGEDGmFA9ooBbmQiqxVnUsfuacksJboFAnbh/sZL2f0DmMAD2a235LQ4QEl64Vrzvy28Pao/q22+L2LPyMBFsd3UeFHxgw3C4e2+y7ek3r6sO99rWpHdY8F+i64EsB9sXBtHNer247ecRHwwj4AzwcyIM3CjXXm67P53PNOBh1BxTL/wu2x/txRy0F19ec8uSDlmTYaQgugFtBWh1B9sM5qysVf8+CLCMei66ISxja1Bm3+7ABa5JUq1KndY45Bx6/Srr8odFCgJ+4Wz+0y3sUWKjy+DKQRWbKteePZn9Bxob5Rna17GQeOzPOc1p8DWGOB1c/9O4QneMp6FDDki1hiwd2yILVQOuCj20doioZYTEcvMTLSd+/R+ieuU3wcu30YbVA35F7PVqBVVTlF2tzHvuBA6kAAPuP3dN8Rj2MbJG6v70VaxTxA/GzXapbthYz4EE2yqAjxlOqmRpKmxOda51rX1IDjbZU6GnRxZIBDu61bW/oMndHeQIwnrsG/RjnBkxhAl95TcP540rJI1wPKCigrkIDABA5qKq1jgGJkzdWJzUgFIiFfUnA921BGlWGSw0Aig0Y6HCOFgi5q7N7Ywh4qlEKjUg1OnDsNk1goU6HUlCuc/LctALJMaDS5mExmc7z66htoGhfvwSFn7NbAWlM2f+dMA92JCt+uuE8tskS44HKCesGF+yBAhQIckSeEyzVjhROQgnUMrHAR0y3Y58daZ94nFzfTPk0BL46uuVHXDDompARwhbaECR0Jc66wWT2n1wTIbDvPB044SaB1tGkLBSUpc4K1Fk1NaWRhqE1KKqfplM70sQG0oQQ4xqAqGigHvtUVZWIxiqxMUpWQD7ehPhMMltkA90gICiRoLYqi8sATZ7tggcxNRHACDO1ieBBMQCkorSV/c8O+1pYCp/KdQkbj4VQJlF2gzaAL6cAeBIJkPCBo3fP54kB8SaiqfMTivb19L0CzubwQEoN8SBuo0yqD2yAUDLQDPXTLMgiW42XwPKHzlBJRu78GjOCF9JJUPSskZ3+GtZRhZzDMcebcvRBK0eq3wP7eFCpNsbJ6ApP9KYqqRKM10pSCXHLQ0KqsoBuDRpP7gYnStXHKzuFwiOz8eVffBq+++io+97lXMBoPMZtN8OSTT+LZZ59FVVX4+Mc/gV/7tY9jZ3sXc5cKyzArbgVpZh1SnWY5UufLWFaU3UcqAZUQ+GbdGFUluQUpJXH6zEnwxssgRACeNJRKvAXE2toJbG6m2Nq6gapq3MyQmM/JAoIAFV5XlE7u8uXL2Nndxc/+zM9jvDLCcDSEhMLO3g6K+RxNrTFeIYDEaIs0cy4OQmFrZwvVbA5dVhifPIGzZ85ic+MkVtfX8LlXPofdnT1k+QArzsVFSInaFhivrGB1jTIP8UZM5pPOuk8Il0rPQiUJsjwnYBUWxvk8G2ORJKmjI5SVhOd+0zTIXDA9YwzG41UIAZRlgaoqYUEaSgI4KCi0SQ2SxmnOU6IrQgoPilKskAKf//xrePHFl1HXP0na34ZSS587dw7D4RBKSkynUwdajPHII4/ga77ma3DhwgW8+z1fhu/9E/85tJaYTg0++9nPY3t7C5PJBFmWOS1mjel0DqUEiqLAlSvXsL29hb29Pdy8uYXr16+iNg3qUmM63UdVlGiqGqgqpMNVJBmt0cFgQLnkkxCrhTQrIWo6m5EusF5B8vRzj+hON3g1gT7tYsEgJdFqGa1pXsiOAW7dxVYVQXiIuAoCfT36sVwn16KIDlgnKws+HQtyBsYLEoLoFdMhr0lgGspMm6P/khQLTaMphbkw3mqGwm85wcW5uLgdEI22KKsGUtWQaQKtAWMFyFQ3R5YOoGSCPBtAKYGqnofmsFzC/dMLbHTPxUx2rG1rM61AW8Be/vyeN8bPcP+25TIBawyauvHfhePdnH0iAdDRc4wHBaIdgRluKXx8hi6DzfXv0xrG9W1db8P5o8gwLQDDt/8owkrMJ/cfd8GXo2iG+T6OeWatdRmmiE9gvs1oigU3nUwwnUwAENBrjYCOwEFLD/Rr0ViLlv3Grch5S25i62wpCWjRxsA2NdCQdaUxNP4ySbwcwcIa1Z8BjmBxEnWOh2X5baFpHQjHXaSU9MoAeiaiY7Yql/4+labUR47G0BQKc0qI9nslpKs/K+uIl7cg3khIA4U4cDsWaHQLFPHtBAaDASkMXIpPKaWP/xELqzaau8ctR6UJ1DtvDUfpf1fEDLY3EPqVZUR0Ztwh9WYFdLiLFOPeEps3kBb/DHgVcNiaEBQBsXq4U9FlPbOkml4udGPdAjca+iuL0gcPZmCDXVU4vECWZS1wpPv8mJ7ErughLgeNKq8FKRNwMoW4vaTcJItuek1s+QH/jsCXED/OQGDTNIB7d5amsHAWHHWNNN06lpvK0WNwCBKwrDBg94q4s1vaWHcDxxwwLrq9BDGNeZ6imEskSkIqhdw6nkBIpI1FYiyUNRjKHANIpJAQBl4jLxIAvgNJEIEhYVQql39BWEBXJJxqg/nuPoyinPV6Msf+jS0MRgPk6yPs6BkK0aBMDOQwAzKJSjRo0EAo2jyUyqBh0BiN/ekE+3sTXL96Hb/+65/A7vY+mobMckizRoDEaDR22mzj06Ly4AoZUGgJBo0AC85OYjAcZmGvEcGNhbNHELGTgOCMNcqBMcIBTEz84zST9JkkyhNrRqZDILtFZC5YK3CcjcBkeGQbLOgrKBokt2alZ3ts57kAax8koMjiQ2sDLTRsQkBMIsmCg4l0ngx9v2qtMcgG7i0SUiYYDAeUTtbQuUSmGOZDX0cpJLRpkKsEpzY2IQ0BWImSME0JRZMNa2tjrIwH/r0qoU0jVQmSlFwdUufXxtYJRBwdDea+FACsQKY4+BylNYNhZp/ACeutWei2PMkDY+82T9pAHaLMdNdtlGHMIuTYsPsIDQ7/0lQuY01VYW+yh+l0hsl0gsn+nid+6SAnZls6F6i6QWULbDcNuXbVGrNZgSQlJl5IRZmF2JLdUkA99u2V0sUK0Q1M00DCYjjIUc4rNNZlhICBsArWWFRNCSlTpGmO8doJ5PkIVkjs7E9w+vRZCKlQNxo7u7uAkPR+rdE4rXuuEgoWiwSJzBwwpUgzbxroWqNsKiQOiFRJiv3dPa9BgbB+U9CNxXOf+G288MKL+PEf/wlKGTwvMZsXfgyTLHNuYS5FluU1R+brZdm4eSIhJBNu6QMQQnCqLhrY3d0CQhJgKIVCmg6RZiOMxwLWau8GZqzGvGgghUWSDOEy/jmAkQIYjsYJTRQHLE9nBYwVGK2sAobSqGoLGGswHI2QD4aAhXPhcOa1jt4LazFaWcF4vEJ9mqdojMXWzg529vchRILVtQ1ASGgjoGvj6LUTabTbT5AgSRPkA4WYGRDKbbjGYF5qB+q6AL9+0vPSstCmbs1tKyREIpEAaAxtnDJNMcyyQLMErSFjncWclFBOaG9MA9NoFEWDhDd6lWFj8zTtZbpBUxMok6QphoMhrDWotEYNCZWmqK3ExavX8b/96Eeh6xrNfIYHHn0AzzzzNN7z5e/Be9/7ZbD2HjS1xnRaYTBIkGUKeW5QNxRstKoawDYADAQaB9QZVLVFXWsU8wazWYmbN67jyuVruHz5Cj7+67+BN998E5PpxFuZMVPDfWocYJ2oxO3j4feQCo4YkKqqAGu9iwzv85SZxjpAWXoLKGuNTz8plWPiLQGautEOzCBgT7lcvmXp4om4eR4GktlFB9r7LYyezV+ZDwErP5j2CQGjaX9TiQIF/tbQRsNqS+5IThEDy3GEBLQxlEHYMXok6JGQbiwBGiojIFy6/YT3YyEBbTS0a7M12gEdFrbQkErDoEEzmSNJE2TZAInKUBU1dG2wOl5FolJIBWTIsbV104OSiPqnLApKU5wolGXp104oXeY6FI5u4DcaBN6kT7A4DDTwb3RzoCxKcg9WyluAFfN5sLoAUM4Loo8MSrjzrJUPJWihrfudYjFYZHmO4WgElSRotAYkWYA2Lt+gBWU8i3vC8zjCBbJzPUCBwmOFj4OlDgAZKGZX4LOsaw88XyR9/cnaTHtegoHHrtY07u+jFrpPEn2oKqyMxtANBWOnfZe0nkma+MwKWmsPOg0GA0zmM+JtBhmMcBnltIbKU88nBu4xLov1jOtuGPTsq7eXTJVz89IUBIl/dT9rQxtGDBgwWxXqwHaf1Bce3mCfYQCsAKQ7JNfOn5dMCwQFj6aXBJmG3N+cYCVCwGMrrNvzradV0YwDQHNKyYTcyAVl12p07eaDhEqdTCUIGKUA1uS+3WjtFVSDAcVbql3WRakU0jzHyVObWF0bQ6XS0SgLIWkOkxWi8QqfY4NURywyBmN4vQpx7Pm8rPA6bWMbtnOFW7c99woQAuJWpWNQteNHNXRdQdclBCxYpOnF53idR18NP9/DvHTGW+N0FkEXpg87XXSFw3EkSFlmjIVx/G1dNyjnBeoqWF5zkPXJZIbJZIbZrHDkiPgrAg0ZHGFFdOidWEakrnH7to5jbQSATwjt5dMY4KD3Ma8gfD+wfMrvY8CE9lhqrBACWZ5AIARNFwASKSHzjDKN1r6ah5YjAxwGbHzpxinAm+2tlM/bEB2ZmRNCFcmVIFHS5euWUMJCgTaJBHSsQFpyBen8UZ0VA4iJgMtmwbPQxpPad7oljbxS0JaYGK0Nyvkcezs7UKMM6Ykhdm2JSmnUucApfd5FZ3am9xzVvQEoPZ+GBqWPbYzB/v4ednZ30dTaoV0O5YKiCaItbTbaeEGTN7jg9hJtcFY74dWgKFKICC0MYIfyk1FwLAzw3hoAjgCMyNbECucRXds+T0MZnt29XnotSjjvn812N61JGFtttC04gmUIfL+zWRNrzayfZAKmii0DNAIaKaCSEO+lqhtsb227FJIc9JPAhLIqUZUVqoLciFRCvvlVXcC4/2Cs86UmsI5ADUnxQZT08QzaddauHSLqc0R9xGQskDjpc0DaiMGnucrosbBBG0pgBW/UgqVZ3+/wIAcRdBoLssSAG+dZOUVRkNvD9vYuZrMZuUDUlUNlyZyahUoG6IxhRj8ATDIh6xyyqAhz0bplSn7mzk3H95EGb/y8VkNwQV7DRPySNEWeD0joFuTzXlU1jK3RaAJcAUqPyrENhBDINAtuBokkqd8aSxY7hpjdobMQsACMbkiTy+CjgBfejDGYzeaYzmbY2tqGQMjqIp2wJt16IKmO2sSE0Xjhi81H/cqKxDcH9Ala/40uIZyAbiUxa8yEWSvIPF4YbyZvfVpnx2LZIMRIkQTaDNrgLIi54j3LGtb0SCjGHAQghAERHOPHVUrncuiCxZKVSQPbNBBwgjXPVWN9W31xNJY3Pg4nFwMXVkpKcWhd1CBWefl5Lfz+Q6EXIhqGeCtimqXQ2tRdwLpwVaibdXNFu41XCYo3YyT7pDOArxzzAQL3HNAGIVDWDWbTKWbTCSY7O5g2JeqGsrNM53sQIDepyaRAnqfIMoXhQKDRLqYDiJ4nUiBNKUBylg2QD0Y4deosNk+NkKgMxfw+XL1yA9evXsf66gpu3LiKui6RJAplSXE9OFUcr+GyrMDZdfb3931AZwpgKjzA0egK0IA2wrsZSCmR5iElXOyvy0C4NRZNXdF8ctrENFUOlHPBb9xcTdMkCFFiMfBbXFhI9mb3NqSqY/rqmTjTQCly92GBlp8mlFMyCLhYNvS8LM+9BRGEQOruT0QCxXUDICzFCrHuGXTeQOiYTZVu/XAsD4FGG8iGwMkUEkq4mByKYkPlWUZxWpSAkO22DYdDsniqm6BZa5zrnld48LvjfrPt7w4gX24L0y5HsYyIC4NNQgjHgFNq6hDIUywICTQoXaY//i18eGsTKf2fBfzYLBPgFnjUgO+03sE8B49ruE14+uSf6X9v8zSxUNfXZcssZuJzxxIKBc077ceqXT8SsJW3mhMI71eKzlP2Eqe4BFkvsRXAUlDjkCryjDzossAXob+zTLDGkJHk2RYx23OfYnfwT2GM+Pm2tSbovBE2Oi86zz7kmJVOAi5ltHs2W1UL4QzNeZ+JrLUFg6tLOso3jffnNj8JWAyHA2fJKNC2RgjtFL75x3MhOWzNx+PXPeq9zh7v/fG9TspgiSfwv/Tg+I7OE9yaXviV9iO/JznrJ88+8zUxf9Cumb8inl8sgzrWfJHeCdO6Hz17HQOm1vlrWbaEdvEldRNllnRZ5DiWHv/FGS6DTBW+e5ltCc0J98c9F420J7ixhaDt/BZkwy7RjedwXBc/j5h+gXXDNlx+hLIU4NjdJaGHy/WbN5AoYlwzZ95KjXDZOzovtNZiOp2imM+d8DT3UfjJtNMAOqBJ0AbKWmhL7jC1NSicsK8dwUqtC45pQO4nbtA1KII5x80glxYBwCDPMiT5GI3T1k7rEjvlFOVlhevVPm7oCeZKo8kEMM6wed85qFGOGjUKU6GyNTQMlCQCJQRIi1c3qBvtgzLqRhOz6601pEPc3J9pT+DEW1fEAh4PqAFgUFRFNJLUHhaS2uedJrLWYMQ5TNj4eh4zNh2iRU+MOj8uBib8yqTgj/HzmCCjez18PBApFJKkY0okIrbKHcexLHxQPUUmVXF+dCkUIYuV9jEeuqZVzBDy33SfTMCNMa1nMSGoqgpCCCRpgiRLoE1JgqKwLqYDCTJZJp01iUtplEikTgPnBT8LD3BQlRyu645ZwBDC7XvelYXBLhb2qE3T2SzwYh3gKTC0NAbeWsc5wPBuJgRvoC5uiWOWt8ttn/3i6rVrKAqKHZNmCfI8J39wA5R1DSmAVJBVBaXl7VpuOSDDzQHjGE2v0bU0PyWEI9JOs2lpnvMGzwROOq0wZxZJnJtXkiRI8xzD4QreuHgZVVVBa4v1E5uwlqLBM83itGmNCwSWpAkMrEuXWiJJyNJnvLICYwwmk33MZnMK+Bg8fQAhIC0zFs69TDCDShuAZ2bdfGZ3I5oHbrAhfAYGWKIlFvwb4MKRUbwx93ICMmguEUAKSK+ZofVL65jAW78VeOYv3oSiLd16FtA9BWjR786xT91sZRDeeL4LgHGU5Y+ILhLwnFwskHJf+yKoR6wDTyQzeMYAVrtHRTROMChlAaHcLxxvwrXeB5+0fkzoKW7NcRBNEFgonduXFAQc2vAyZz3UoKwqb1LPY0YCNY1nmuUYWOqDuq7x4ksv4aWXX8S/+siPejcwpkEc/ydYxkkfsCtJUpw4cQJnzpzGfffdhw984AN47LHHcP/99+H8+U1srJ/Aoxcexdd81VdhPAZSyuqLq1fn2NnZx9bWltP007q8cvUq9vf2sLe3h89//vN44403sLW1hZ2dHRjTePrK2cNMY5zrFMVFYVNoaykjD7Vd+vNlWWIynaCua+R5jvGYYrRwvJ+6rmEsxUkajYYOsOZU4e1UdbHwx8HROH6JtdZlIhp4ixUGasqywtraEKxdN1oTcC3ZBJfqX8w5ILDAeiJ85HYAUEogU5lLzZx7V5+mqb0VCdU51Fsq4UFi5dMEEyejjUVdN26fSxxNAQaDEUajFaTpAFs3r0MogdHKEMPh0M+HtbU13LhxA7PZDOvr66jq0gP3BBItWcCt4+MJFv7OJUJOW0BnBQe7xQJVUbqU7A0x5XBue24t9Qk6TGO9Ll/0iybHbMGR2naQ8GV5P73VPozedRxz/6M921J/SkEWSgAgY/DRemCwqiqnXBQR3WIli3ug28+YGt5SnY7QxqMIurFIxO5NPW9r/+v53mjfOXBd8L5glv5+2LF1CGrffkr9G8aerbq4UQGcdO7JkaWCJKbI00MeN1YiGGMwHAw9bezji31VIoHxzpbFtX1b5rztuFUujOsRH9NZh966Kr6mBySKXrrwXubtO28KuIZFdBDoWQw4hD5ySjsXk8yasB+yYpH/OI4T75nx+b499DBazseBFnbHcvH7QqsDNuGfYW13v+int7Q+9OK8tUDi+MGjll6AY3d3F3/v7/011PUNf+71N77gNB7CBXJ0L45e7ttq3XbuorzqRgeNeV2h0TOotEQ2apBkGlJb0lRqiiheQkALiUIoihgPQFlmO+GYedbqRwPmJ6jwRNFYJzgAsJKCfzXCYj6cQuUZrsy+AK0EUArIKsH2r34WMk3gbE8dkh02CWozCfDz2RzWXMRoQBlSIMKGYp2/u038bS2CQ/Q3Yr4XCKd10fyDQMHvjp8VFzHsMgHtjTsuYfItPCW6NwAprBVduDR6rHUP5gk9mSYQemMh0nmsO7IWmM3LqG/iOqDVT7BwfnYECvhrDtgkYy0j+26laeoJAWslVaKgUuUADhLMNSOnTiBiQUo6rbeSiiw4RLy5xWCH8VpxCwqqqJzZdqxNbh8nYCucPB9SbwkgdktquyKxz6gi6w+n6Y6ZKYDAFArSJVxayhpFSdlQdnd2yCwbQD7IPAgESeaOxhhokKbTQkHaIIhorSG1cyNAW/PKprleYLF9v5NWT0kJoaj9aZYjSTLk+RBCEuAFAE1To2oa7O7uQ+uaYlgohWvXr2A6nWI+L7CxcQKDwRBSCrzxxutYXR0D1uDm1Su47+FHsLF5EhsnT+LFFz+DG9f3cPXKFZw9dxZNTRkwABP57FtnfWJaLhIEZpAgmyTt6O5CCOelZL0JttM9QRB7jyBYx0U7MITeJ4RFmggYjs9iCLW3QkCYkGEnrJbYvLG91vtCZInu4j2gUOwkpzEG/BoPgngHPLHaM4oeYGDBwMcJkh0qFW/sxh8Ltlpy9RWS1plEoPVe/PH8ufG/aKvDfhEzlRF4C0in8bMQzrJQuTYJb4XItbBQUkAkCrDGm8N7izZQLB/dGBQ+QKnFYJAhSxXqukJVEdAwHq16ppRiN1Fa6iRJkA9ynFg/4YV4gHxTr1y+hsuXruBTv/28D4Y8m0wgQRlV1tfWIKVwcVdmqOoGSipkeY7Tp09jbY1SCT715FMYjlewvnkSb3v6GQwHAzL5Hw593vtiPsfu3h6UUhgMB9jd3cOVK1fwxhuv41d/9dfw5ptvYmtri+Ke5BnSJHWuMwWSRGFt9QSGQ6JhWmvUVQMhJNIkB6ykoLj1DPN5Ec2TAPRwUFwGppmOa60xGAw6rrHw9ByAB0Sns30CTFVC8V0sMX9FaTydW1nNcWJjDFigqmtkeebmrkFRzDCb77mYWgQ0EbCdO3pL860F+IKDk3IQUZpbSSJx89o1TPb3MFhZwYMPPoDhcOj3I9qjEmxsbND+kik0TQW2Prp+/Qa0bnzb85wC9HLKvztVurxD337rFTWOTxNCwAiJvX1KJ11WJWWdsM4NEyEodv87caAU1jV97+WHRNvipO91XeEivuZWNM0HljsEbsTPVEo5ZVsASFkoVkphNpthMpl6FxkgrLmYjvM5b7XyJVKOPCZOBjnu+L2VsekCZfExg7N9JZ7LPGc5IQMA5z5JheMpKJdivmpqVHWFzZObWFlZ8daUsVAbj/UXp4gD1+4dKbfYvBYYdCf7yLblv/Z4LIJSrDT1FhuRvMJZU/ivrhu/NzKAyX8MdvB7u5lPjlKY/2415xh9tazdizLp8u+3Cgz3Ahyz2Qx1fQPf8R1DnD49AgB89nNbgfmQwfLA2vZLBeicsdTZxvn6lWWKsipRFgmmU4OiAOpSoqlqyJoADmUslAUSSKQQyKWioKMggINdRzxEaoMAaq0HSNtry5KQYIUgbaAQqKEhBhIytVBDg1paiv+QA2fvS5FkGZAqCOUyOAiXRgimNRGnE4vXXkkxn2sXHJN8flmw8xuGBe2u1n/xhHeRDoSo81IGISR0cQAe/OMQgIFAz6M4DSDBO3xliEGE53ma1PfO+B3ta3hxBgGLnjyZWvz4j9eY7FY+/3J4Tg9iZ+N32t4JbS3Fn5BQEFiMNN57faQlZkE0zkDBpplSSchUwtoGLA7ZyMqFgAMWqgjgkEIiSerofQA7c8E6H2zL7TOoysqbRQtvvuzAI+EM74Ri5QnSNHfnOtdzXQQDPRYCyoEdzt2iQzCFEJCJdMy+QpanVKeqIkHdMTi8qRpLFlE01uynbyGEobXE6DBbK4h+AtUCMxAyokSzIaqj9Gl805QEJraEapoS2lYwFtDGoihrWvNOm0vm8I3TpNYg95EadV1ASoHBeIiqmmNn5ybKag6jKUNKnqeA1RCCsplYo2PszNMY+gsCvhVkMkc+uw748GvXIySuhW5eROYOXXciBmud+RfCOjf+/cYx4Bz93q/hFsAW1nwbw6DrA5jQV8cerkTwh2PAbNtY0x95YmRDEzyN4bXoQI0ojSdrfIMZsYtXYAFAk/koQtuEAwx4nbHmi+IeCRfRnp5pJSgGExikZLDEOjNi7hfePFjI5hbzFLAg10E39hHzTHEk2nOa4qKEQF68hmuX7pqFb/6z1jqrKYUsM63zsSaG897TOeuB43nhgtY6qxFryVJpOpuFVNpFiWJeIstzjEZDzOelt5DLssyDCaPRCFlGAn7TNJhOpx7g2NzcRJ7neOSRR7G+fgLT6QRlOYdSFtZSIOiiKHD9+nVMJhPs7e15y5GqqjwTKQAK5Alyu0mSzIPi1P9hzjAzFzP/MV1nZp4ZerYCZGsOrSngrpS0dhIpaZ17kI6A06apfL9RAFYGooE0lUiStJXivmkqGKkgILyFk1QcR4KBP78wfFtXVgnUSgc5mkZjf38fja5RllUEZgWXTbKaofcWRelTA3NgXiFDndqL9vYy631M6uL+6/gPA0CQNQFb7VIwVrcncJr6A96DrhAgos+OQBjfy1rYgwTb2w5cHLF0tafL+/FWHh4EZW2MF5CJB7FunhpncVx4wJBLnCaSy53sozvd/7Z1bI+8HG6lXkcVxBYF28Xf/TU8lpoy0yECrALtorrqRmNtbQ2DwaBXiO0DAe8k4BHT8vh9t3fMF/uZZc8FvmbhvbTXx2NFdOkYb++8h16z2Oa+833XtGWgIAvF+5sPLLpgwaH9fd20scvG3MufHRrad3wn1mq8jy8HfhbrfVsADi6nT49w/vwqAGB7b+DjRiSeODJzSdfHDKExxmUb0c5cVPq/4X6D+cyirgTqAkCpIY2BMkBiBRIIAjhEggQCyjoLDt68LDeUrTiMn3AB5Ag7onHxAZBKQAoU1kJLA6voD0LDCEAgweoKkI9I2BUp+aRYwKWuYoCD3FDyLMXuZop8WkM37MfP8SEcwMF++i3EPAgUbcwgMDcAnG98BEL0lsDMBDO3PoLG51w/LbiiAKxlXVy8bApvW9fHx/G8sxYtpvww1JC1mIt17i54pwuXEn3UiH53wpC7Vrh7Kbil9kI5o6KeeTYC0sjITB2I44tIJ8gQQZBRXwl/7AmBBeCvCaWuKdhTq+96aK9gJg5TxH0euweExcabh7PeQIh5EWs4yUpFungiEuvrq0jSxMe48KmcXVBC3WjIJAq+5tzFGPgw0Z+Trf0cCKAGf2c3B6dbbxFROCsXOIEijtOjUDdOGz6vUNYNWUUI6YN7AhSCUQiDNJEwpkZdOWEmIWAkSRTWNtZQFDPsT3ZRVTXW1tYxHA0xGA2dEGSQKAFjanBsB6q8aEXn5sZaSYHIBBhkIguMSM6Hk2v9CNLQC/d/Eph1yygCb3LBasEy6GHIbI/zT9IzKSaRES5wmAGsMBBeQArHcPE54J9v23NIOvgjmluCEQgPpTBoav1l1B2GsQKfuScAHPHcNvQ8I8CBkS3gNbq0XqO4GC4gJgM8AULl99twH6K+56s4mjcDHM6yhoUgRhJlHHDRiBCDJZrLFNE/THTGRxQHC2QzUQFvbVPrBsJykEuJqq6QJAp5Ti4VQGBKGNRgYdZa6zPmMFPD1glCUOrswWCANM0wGq1gNpnCaIPBcERrV9TQA0p1DVg0WmN7e4eCMQrg6tXrfo+uihKN0RAQyLMM+WDgBaCqrqCUxGCQ4z3veQ8ee+wxPProo3j3u9+N1dUxRqMM47FEUUjM5w22trbw2muv4fXXX8cnP/lJ7OzseC2TUpIEXa0h0hQrK6suU1bi2wXAZdNyipGq9HsJEGJwKBcHBbAtLRWl8U59YM6ynIMzjlGIgRAd3lpyjy0KyrDDpr58f2xJwuPDWrT5vARAFimUopoUPxRYNeynISYTuZHkG5tOmLSYzabY3t7GdJo5C57at8NaSpNeu0CQHCeBU+RRCvoMSiJSIHQ3xTsnxHRLvPcxBCqE8GnHjbVIRABuDmea++vOXGfXFdXzD5HwsihwBEFrmfAR+I8Qg+N2Mfgtjuo2C5hMG6UgkN5GYAcAWEHgXVEUKIrCg6NcD9rn20LZQRY2h9bnAEE/Lncc6LBup/ri41kHlrif+8A6LsYYSEeLfcpfdx3zwVprrK+vkzubA7Ji4TZW8n0ximABJ+Lpbxd4RrSl46YS8Z299xwgNLM8x3GDbk+xvTRuWZuXyTxejrKLbildFxXu30VFyOI86CuH/dYFkuPx7PbvYUBeH5hz0LXx53HnzdGzqNBbSOBnIeyADbQlzDtiyQwDMwtGa2gpYQUxVxJ0nYiEcWJaO53LzLPnaINgH8f34SKFReOYcNZ7KgWINEG2OsLqIIFIE6hBipXRCCpLASVgJMcToAFNZBKETwuYWpO7Di/oSP73aCx4Q2az1XBR/1CFBzVNLGwvQ9moD+jZHeG5A1K0gY+Quic8r3sNT2a4tIyL7+++h4EnTh/E2rRuiSf2MsK7DAUHaEqYFjHoXBsNiWdZnEBjIQBFzGiaBA2YlAKzYgZmbkIgVYE4JRK7iNR1g/39KURkTUHHrEkNzK21xgkNFFDRRx22oc/9HHYCnZAKrb71cVziZzMz50AOS24lnHovFgygrV9b0+ncpy9mgEMIAd0YCqwrNJRJkCTkqx5CjUnnny+iPy+DOsAiWCS0h4UFWQHIxPVpAqstrCatd21IyNTaoKoa1LVG3WjM5yWqOgRQGo5WvEAolARpkA129rdgtYFSEhsnNzGdTjCbTrB98yqy4QBZlmNtdYRivoe9vZuoXVpRlVBGnNGIzDyFVFCJ8gFgpRBQUEQLbESSnPDEwjIDDZ42WSd8C8peQmK5gBIalPvapRxmWmEYMLEwugGciwUspdTmUYBbwwSquBhIVgAyCNvhmB8ZXDl4jlEEeDjhP6ZJEVjnPg1nJzDOqg2ubSbQXANL2YyclUkbXhH+2TGN58B2fp4Hwo84hDUHuQ5PgTe8EKC5bajZ/h4p6B3BdsP61cfXKDBoZGFNQ28SBHGwe5DVBrXRPrK5EXCppoUHMshKikJiJy7GioIgN5dEuXg+NL6TyczH4ABI+KWYK5bS2VogyyiLllIJBoPMWXUYB55L1LVGVVFwYFgJIRT2p3NURUFR9usa46H1QRgHozGyPMdgOAAMpWU01sKMKU4NhECqFKzTAjYVBeMVgiKq//iP/wSa+t8AxmL1xDpWV9ewurqKs2fP4MKFR3DPPffg8ccfx5kz53D//Q/iG7/xg60sLgQUEI28cWMH169fx5UrV/Dv//0vuIwuJHSxELa3t4fd3V2UZemZNg4yyFYhDIaE2CUNppMZBQPXDSBqKCUcsJS3NNVskZoPcsr6A0onzHGgpHTWYU2Bomw87RWCYrCQ1Zzw6SX5uYHBrD24AgA7u1suFskI1mrs7u6iriuMx2NcuXwVKyuruPfeN/HOd74DdVPi0pVLGI5yWGtRlhXOnbsHs9kM8/kcSZJhb28fgMHa+tqSPbTLA3xxpDzrlDtSKezt7/nYL+yKwynE+5jWlvbSL/Twu5TK033+a1mwRCDG0ZjhRd6Fz992rbMH/m8/8OR5crEYpJcF4b29PR9MeJBmLdN14lWt56kQ998tVndZO38nrGe+WCWmLcDRBDOmQ+11YFwWCxfXx2dRlH49kKUHgZ+nT5/GysoKgMAX8zVdgONO9z/LQ7d/lndL3xsOf6t3OLVsHdF26XlLNbJ9cTgOqEtnnsTP4biNRrfBDd7zPOjRUJYhtt6I98v4HXx83HYua08817vzfFm7jlMOkv+OWo4HcLReHjfc+n9Zy8dIGzMELCRIQRufVAF9d/o/us7GRNV6FjfwubHejr77D76wAzZACB8l11oBYxtYIyFtMNmH4qAuGjBOQIWL3cEggmu34/ahjaG87NGCOcgcrj1eTvgTrrK8r3Dr/EKJ2Xn+ja0G2s9k14VWv3SEZ+rnWPCMBWxE17iGO/N7raPowvE1C53dBlUYhVzsi3BdzHTGf7EFQlhAEsIxzd0/34LOIuP3eUIvFutD7xfI0ty3OaQ+gotQzO9owAyQUokH8Wiuh2PSmPOIxsGrJBCJfhxYlNvHk50D/XHfBrAkjEGYe4IYR5fhh9sa8rq7wHqKNknWSgohvJVNH8PIUZQ5NTDVjPucsxVQ20xE7DyBNkyoeQXBMU9OwBBOG2sMuZ80BkAFrQ2U0mi0W2egAEOJyoBBDpUoNE2N6XwKSIHBcIA8yzEaUhaCpilRzCdYX1vFyZMP4e3vfDuapsH29g4+/+qrmExIG9LoBkVRIVGASgTqqnD0SQEmgVEhnTLiMQbg3YQEpRVjfMOK0FOQkiiiAHxaYBHZlwm2FrDRuLG1QiTQC8A6oEkKwDiQNQj/VC8jBDjTsBEC7D5JS1n4Y2MiTAQIGUgiehoiT1B7/Cz14IZrs0C40sJlhTLgGWNjkmzDM3wv6UCD4lRzbapk/TnOOuWnkw3z3cdf9fVz52EBwWC1DdYpgofVmXEL7k0bEp+5Nio31gyq0JhHIIwVgBEukC/NVwmOTUBroTEG1jaOdoT1xsUYgyQhi7YsC0IImyYzXQzWHopiMVjOliWhkhRCUdwNTnPcNGRNqQ1ZBbBvL6VxbvxepJVye5qjVIlLJWsJaKGtkOgeZ2CZucxCq6ureP7551vtYjcYtkqhOBYK6+sbWF1dRZ4P8cFv+iDSLCOrrUR6i4/ZrMB0OvWgJvcPW73Eli3M7HkGr6nRNDUGQwVrNYxpMJ/T86bTCa5du+5cbEoXdNilpi4LJGlGgGeaQjm+gIAaDvBHrnRVadA0tWeQwzgywJ9CiMSD5xaDyMxcI3fjk2UpLl686IAti5MnN7G6vorV1TVICYpbVmvMZjM/PyiLF7nkkXusW68t/u8gcGOZk8itFbKK4nljAUG83XxOwauF78OgMOL5fDgzHPEuDjjpAzj6rDHazHdfvdugSnzNW9UeLr4rPK8P6Lj157d5Qd+fsUBr4cFCnqu8fgL/BW/uzlYDxpgW7H3UNh5W7rSQHbgoHMiT3446LeMz4988iNThWbu/x8XPlwhs8y7ErLgSFNh5ZWWFaD0W52u8b4SMhccVco/eN6zYjTv9dlhv8ONaziRONuuO70HygOdH/Hrk2EnH65O+fhZiOR1hS9X4HIPm3ecy8MIuKF2LjdhdhTKThRhUsYvKcgu1xbIMCOm2pwtoLJvzh31vy3VHs/A57ry9NYCjNXh84D5EZ7KJwGiS5kN6/8CwMUXXMDm1EZjQ0ttZLE4JtH6PquOZ15BikwOBEtPM8Rc4oKjWGlY7AZQlBX68tZ6AcFRbya4evFEu6f+2cNr9oQ0KLLapfSzi774zhJ+FQUhpVT46juNxxIyRiIgI3c9PZBeDSEbtgCTRsWCiTFpf0kqH37t9wIE3uW6R3OZBJTYfFsLCyn4ghOrVJWbhZTHQEl8XI9tZlrn6GxhN2nES1A25aVgSZCxos0hU6rJaOBskkrbAedb93BUGTaMdk8xthRdK6Jh0vuyqEKw0ojXgpUPeEGlQOO4BPzsALfTdB9pzWuQsy/xmR/Vqb6Iy3pANCeq8Zth1ghl7HZnILYBU8XcRbQpgekBxDKwUHgzRjjibxvrsLFIIyDTx7dBGo640qnIOkUhkWQIhM2SJhM4ktE4wHg3w0IP34bHHH8e3/b7fi+3tbbzyuc9he/cmpKR2G2OwbXYpyGwiURYVpE0gncmiMMZnnuGxCulIhRfyhY/P4metG6Uwb40NgTGtJVcfa5zDBY+VdfFVrAWnLYMlAIVjTkjB19PzjAMVeB17ainYicV5Xrhz7CnTppF0LKMpFoU4dq1yjIuPOSJa9/q15VlLsARBc9SGta/DEqCMWK4/peBYM3EY0tbDe4go0fWFqy1crAd3j9ubhL9fuFPuXl63PuNLAJisAAUetQjnXZ9H8ASE5T1MIGkxvmz9YqCNJiE5JUtGKaWf84gykSTKZS5C2w/XOMBPungSaZqBrLcIiJUqgRKI4lAQDWuE8ZZRtH45vVywMggCD2sMgzvqcEhuNUII72LTNA329vZw8+ZNTz9Ze8TxLNhqs65rCEFWfU888QQeeeRRPPDAg3jnO96FPM+RppStCgC0BuraeIGMaRO3n/kHrgMHVZu7rG0EXtZYWx9C6xplOcfW1jZ2draxs7ODNE2xvb2NyWSCoij8HMmkRO3SLGrdQKnM7U9iYf/QRqOuNaS0rTpJSXsajw9lrxJQSnjmE7CeBkspsLW1hdlsBq0Nnn76STz40AM4ffYUZWtpNKytMZ1MkQ9yZCntUWmaQTs3YKVUWPTxAjiwHE9o6TtuF7e+GcQVAkVReHAqBs4PZWAj/iK+VgoXBDgCN2KAkJ5BdekyzQfxxkE4CQwtf7+dwvhhDPqtvMu2//HPYIWDlOQatre35+MAMeDYtvJom44L/3kLdfqSADpsi5c84tW3XNpboWgtL6/U6BEEvGy0TFi0aI1TPG5KSWRpjtFoREFMO/0ej2cbhL3DRQQ5pG8u3DpoyLxwDBD4V0b8cqc6ot01XbAxyITHL8va0jpvF/uBwY0+vjmAHLRnd/f/VlBra2BMsOCILTyWlWXA2rLjowIjfd+77+kCz8uAje71h9WjrxwP4PACdCQ7I9qIgB5wQ3hBmYmt6iDw1sUrEMyOe4YYsXeKm6XunfxCviYSBGOIg4LUkZZKCLLUEMKSe0KaYDgcQA1SaAGUpiHGkYGYJAEkmSt733KQNYMVRCxUovArv1Lin/zIPr75mzN884cyBOEz9A9PxEDfugJROBICqGuLn/35Gr/1iRrb2wajkcCTb0vxez40xIkTEZFi/h3R5sQsu42JgcW1Gxo/93MlXnq5wf6+RZ4LnD4l8fZnUnzDN+RB+HL9ePWqxk/9dInPvtJgNrNYWxN45ukUH/rgECurMqqAbR1zOwngaM+Jxflp0ZRVNMTsBuLMuiPiz24Swby9rQnhhdDHRHWJB//evWbWikgfMjqQWwoLYAzIWLLq0ExIQprJaDQ9iEeaO0OxVbgOC8ecMtMZuHsBjQQukrvcsT8PWGEDYisDMOcBROG0Mi6bCltvUJ3grFMsONB3/8bDoJVtIcqS/cZpeFqAU6M1+d2zJigiFn5chSLBWlJsG1i4mBMmzGWlkCQKjdbY39+DFWTyfO78aWTDAfb2dnHt2kXMp1M8fOECHn/bE/iuP/SdePzxx7G+vg5jDF6uZ1hfzXHvPWdQzqeohIG1Cc6dPUXRyKsKTVXBigYWxrmIBbaFUofKyD+fYiuwGGwtpbSGAayhY29QJQVsYzxNE8YFxBQCkmmYIDeY7pylm+gZUlB2gpgAGxe3QkDQe6Ll6POJ+GPHyPl51uLC4LMFOaLqATPQHLM2LGghrLe48OCnAKxuYK2m92nSMGhr6Jipi2EbFVAgUNf+REgPdrDrDtDWN4vYUO2Q0s9UxE12tMS1P01SWOdiJl03MPBOABGNh4H3MEKaSE/saPzJzQVK0jx27R8Mx+24RNqg0VXLQmE4HGJtdRVCCExn0xB3StDYazhLkKqGaTQqKdEYi/F4FYlKMZtXgZEVFo3mLFEZhknmGaMk7Xc5jBknQxGzHTAnMB6veuDi5s1tz3Cvr687dxoS4EejsQdI2JWkLMk6IUkoLeqLL76MT3/6BdR1g7IoW0x+X+Hf8jxHnudYW1vzAVH5PWy9QXOELEVObIwBGGjdYDgc4vTp0zhz5gze//6vwsbGBobDoddmp2mKzc1N/NZv/RZeffVVvPDCC7h69aofL3YPKYoC83mJJMlcJhUCbjj+BwNUHOSRtWllNfcBXcfjMWUXKUvfh3meo65rfOxjv4TrN67jK5/9SuQ5xQMZjca4ePFNnD59GuNRjqouMByOaM+aTYg5v0Oy4lGEEAYvGTxkPmo6naIoCg+Cu6sPfa5nXTpFqsA/sqtzNw7H4fUMDHb7liBw3Em5+7hM+hEf6nnATCmv4U2E8CDn1atXUVWVBy27YOEyM32/B/8uK6LFmx6hOHDu1l8o+g7B7vf8Dh8n0IY/6XkMShXPoChZuFtvySelpP3UxY7L8hxrGyewsrLiXcDo/W2BkAVm3kfMnZiDvu28p/a/43aDhreKS3XBBA4G/sUobYAljI/nm5sGWhvPG/C+G/+1YnE08CA/p0nnORO/81bclI4zXsv28D7rkC7IcdDez6XbpsPKkQGOI2wdgcmOPyPGJf5bSK3owBBm5lpvbu2LHYGaLUYc9iFsm6iRLCCjIPnk65+AzEizNIHKMmgB6AZgqM9aCsBmGrIp0F4gcM8DaRMoX/XygQkCAWsv22BGIKi86QNVZfFD/2CO175gPKiwtW3wa79e4fkXavyZP7WCU6c6GhsbHcd953767d+u8c/++QyNBu69R+KhBxWmU4vLVwx+5VcrfMPX5y0w6bOfbfCP/vEUVQWcPSPx8EMKly8b/OLHKnzq0zX+9H+7io116cY9Rp0cp+XHVXrUud0noY7dec39tCCM8IFZ7PG+58dWBfEx0A5SFi+4NM2i9wPWsh47EnR9hbnu0hOpdl06oyGYCbNgeMuaECCXhKEgWBIjwgKp72B3PYurDCrFKFLIxBPXxTiIWmsyHWbNpEoTL7hbB15YWEgkzrQ6zqzC+AOtI20MFAcyc9WJCbX1wpJxJnq2A+4BdVVBN9wPgSZYDgZrAWhCsiEE0jRBo2toXWE6rbG1fQPaGmRZive97+vxvve9D29/+9vxnq/4cuxP9rG/v4uqqjCbT2CtwdrKGBsba5gXJeq6QVXW0EZASYHBMAfHFdHGuvdbFx9TwFrKKKOgYKxF3Wh4SRiI0HXbRtAFwMneLA8Rzyw/vQSkTyMLtNIMO6abQTahpKeXnvLG9MDPP9E5jtaG4HqJ6P0ODRMImUYEICG9BZN1wTqFEOReGA2mBcUO8Rl22KXAxbHgmEY2mjMSwru5GKYdABrB7okRPQfHsYgBvug4ykIFRMGRW4FTIulJWFC6FWp/HccaAgHdUhIIF9s9c1YqQEClyoF3gLUa2gbLJCkE51VCWcz9uuEG836XZqmnF7PZlMbHgXwCLgaM4vWj6LwMM6AqKzSSxmfggoSSi8DcAxGcpjAOWNplLGI6olSCJJVkaeRcZNjtZHV1tXWtT1/ohCtjau9Wkzh3D6azcTrXLEtxYv2EZ8hYwwzAPy9mmvgcB1+NTbZZqGuaBgyfaV1CKeEyehTY2trGSy+9jF/6xY9hMBxiNKZ0refOnYNSCjdu3IQQFP/k2Wffj9OnT7nYKAY3b950zKNGlubehLgoKh8kNGYyp9Mpbty4jtlsitmMUnNSms4J6nrcYkQpjgi551y8eBFXrlxBVdf4yve+BxsbGxiNRjh79hyMMdjd3UWWpairwq1D5feVGEAOAP1bF2aWadDa3yORRpCSonZxUoybC2xSfRBDSYokt0qFaIEdMe8Y/x23HAdkuD0C2aIy5nYXos0GMop1IhI3NywwmUx8HJt4PINiDC2zds8XdWj8Uepxp8qxx6HDaxx86fFsOLqa5wUFW+fNbLVKNy8+jxwjw/7M7sV1U/ug8SRvwLsUp2mCsbPeWLYOuoq9L0qJt+glSoXbXY7bvtAv7jtuF77hwN5OO+P6hfFg1zDTog3BPcW4eFJt95Su+z5bYsb7SZ/sc1xaFstiR7H06PvePXfUcep7znFp/S0FGe0cti/hWR39tiB29wAeXnLqe2eXwAqANYw2nHDvb9eGiIp1AEgQ9ngyS6/NBhS0f42AIAHHCXHGo3uU/o3N1oNpaGgbV5u0r1EzjlCsBX7mZyu89gWDBx9U+L4/PkKeE6n8979Q4d/82wL/4l/O8P3/zaoXetuQDrc8lIuXND78z2YY5ALf91+PcOHhJBJALS5eMkHQgkVVWfzTfz5DVQHf/E05PvTNA7f5Wfybf1vgF36xwr/8lzN83x8fh/fEQE1H0Gr3y8ELrMsALCwGC5cG0j94sQN7CInoCksOyBIdPzXOnBJrqlvYAfd5iwkAQo+LznG4L46vEYCJAJx0qt6zKdnodxtd75B5Hw8mPDNuA89Ha7VzSwGlGoyYRr7OaOMDGghFK0dbC2lozWhjoFkL74iB9XVyrikmbCCccYW3/nhj8RlfjI3cQUQQkq1jFjjFqhBIU+XHMR+sYDQeY2NzE1/11V+FZ599Fk88/jg2N9axs7uFvf1dTCYTbG9vYbK/B60bJKlCqklwaWpy8ZAOPOEsSKwRE9odwzmcWOe2BIqn4KaS26i0Bzg46C/PD6UyGnULcAApnjqeFkZMELvB+Tns2ssuRAwExJ+tCeQZLSysE+nplrOcc1MmPo7BAxbyGOCIY/0weMIU2feB1dEcCBlRGPDwW4VSgCV3JF9VEcE3FmCrMA5W7XLnuIpyamYHPERzfyHVMxiQjdEKLz15lypukZTOmk+S9RORhdgaTyATCQEggjIY0GYjXX2Uf0/TVB4EhFW+n/nZwvV53VQABJQM8X2EEBCSAEYCNjwOBSnJXYLi5bCVZASmuvryHhgzOwFqDXssa/kI2HFCsntWbEkRLD2CP7BSlJ2EzzFdSVOO99N4P38KzplgZWXFB1xlqzIGeJlx55TrnmYYjaqKtTkuSKJjCLnNZGlBbqj0vUAxn2FvZxcqTTAcjbC7u4fd3X0IIfCFL3wBp0+fxunTp7G2toH19Q2kaerot0JTNzDWYjQcOcsMC86wZYxBVdUO0Jg7q7IT2N/fx3Q6hbUas/kMdV1hNBqhaUK0ewo8ajGdTjCZTHDj5haef/4FPPLIBYyGY6yvncDq6hr29vZQFBQgWmvq/yRlv3q39yzhpSJc3mcUWlb69ujjMKastGLLGqbx/PpYCbHs2S1FgYUDTUJAxuUWP/2iSj/b0d6j472d69DSOMZ3tN4f7c2tNi0y9n3C5qLip1v35TyTgPCu4X4/dk1jXkbrEMMFWAw4yfxO3Ke3IhAf1o5uOYgf7HvOYcLZYYLUF0vY5nctyDloj3/fHO5eL8Si4pf7WakE4/HYA8HGOKtXxx/0tfX4o9oep4PGpa+OXaXjsuf2vXPxZMRfcxxCRJay6B/fFlsU1a0l+HuK2JYfeAkvgrvh2mX00rededjOc5gP7oKfntdq8dFti5MYoOlmWekDU7vnDgIpwvl23/WVPlp+FBoQFJlHn5HHXa9HBjiM80WHMTDeRP8Aousqwr59EMIPjGfSnWZfSAkhAds4htSZSbMAQOBCyC7BmmbwxGDK3iksaMFw2kxKs5gNMtSWAoTBWqRJAiUFaseQS5CpctFQykglFbI0QaO1Z554g2BfZN+hKnHoG6ceIi42DCITAt9R4J3JgnyoP/bLFFn/O749R54HovS1H8jwGx+v8LnPa7z+eo377wtpbA8qH/3oDFoD3/VdQ1x4OOHO8cz2vfdK58pD5ZO/XWN/3+LMaYlv+sbMLwYlBX7vtw7wyd+u8eJLDS5d0jh/j1p8oQXgFigOmey8+XI5mHFxzLcKgZJ6n91ZuDFfF5dYkxiu72lP5/387vhz2XU9v4CFdCohXe8yMCO+NpQ4QgL5yjPiD2feyM8JGwLziSHAoVIhNWX7Pe3sKBZAXTVkLp0NUMwKZNkAo/GK7zPeHjT7DWqNRFLGGa0tJMiKQ6oEdVlBGwshJPI8RdFolHWFJCehR0qFqprDWAMpFUbDAUSiUNU19if7OHv2LFZWVnBiYwPf+m2/B48/8RgefPghrK+v+jgAv/prv4q6qTGZTvHqq6/ipZdewtbWFra2d1G7wIrkOUE+8UTetO8zErJorFQMQhmDRtfuOqIDvN7juRwCerEpsHJAYYTCO6FUiEgjKcg6g+IBxVYgtNtorVFHDGpfkN6FWeeZGxqlJEujuRFokoB0QrCBMdQfBChlvq1k4aL9xsxtZXDQ2MZv0HFfqChgq9BBa5EP0laEcLJYkBTs1WUWaRqDpq5hpfSWMGFBBybA52uJF71loS8O9NtlAuhi4X2c3c2aGQEHpFg4AMylCJUKdSORJJlbTwJSJQAohgPIUcm7OJLQIX0sHPpLwGvUWrKWofcbl3XEZdXxWh7vxwUI2nOsIdNmIYCqLlA3zmUiS9xzCWCh/dfFFzDGxRayft7FAUHrpsK8aKCkRJ4kvI1HNDD4AHM8G2utT7M6GGR+XjbOBYyvYRcDpRSqukSjKWaGNhT4l68RElBQkIqycbF5bte/ONaAsetClmXe1JfjjiiZY3V1iM3Nc76dWzf3cfXKJwCQ29vlSzdQVZ9EUcwxnxd+/g4GA9/2uiZXmPX1NXzgA1+DZ599Fvfccw82Nzf99UmStDK3DIaZryv3BQAMBhSLoyxLXL9+Ha+99io+/pu/if/rJ38C58+fhzHAiRObgFWQMoFSqaObOSwstK7d2DAvxPM6AAS8Ho4ipPSVg/a5+DchgCSaQzdu3sR0Om0BXgBQzArvyhOnP+4+kwFVjs/H7sPWWj9/ONU7Wwo1umrzl6JtJcrnYqCE6kYCY1/b+U9KAUjmh6TjS2kttPd1+DUcd11XQOH29vE8R9VWCgGvGIC1qOqawPokhQBQ1zUm0wl2dnb8/jSfz8EKOj8GgiyXgOCGyqD7cUocJ2JZWSbwHnZ9X+DEA8GfYwhQxxWeuoJ7LLDFaauZHnWvj931uXStkjiOkXTPKYoCxhikaYqqqpBlKc6cORPS/iLaj9naI6KL3H9vFdZpr3l6mnLvBODVfH1C7K0AZ3Qf/wN4gUm0Dw+429dVUKe0QIFAL3vqaY3v1/Zvh7cjPCMAHDGdM8a25nasNOiukdhCMdSZaCJbZdZ1HVxgsQjkxM9aFpyZSxi7w0EObmssGx/07PgdXTq3bI86iL9dVm45iwoA/Lt/9xr+53/4Al5+eRcrKym+7uvuwZ//C+/E//g3n8NHP/oqPvxPvx5f+RWn/eR79n0/jXPnBvjwh78c/+JfXMbP/fxNXL1a4p1PD/Bn/9gGAODmjsG//pkJnnuxxPa+xngg8cxDGf7w16/hbfemrff/1ucL/Nn/+SY++O4B/sJ3rMHhIIAlrdTf/NcT/NRzJf7OH1vD0w85JlEIfPOfv4EzGxIf/mvn8eEfu4aP/NSncfFKgY0TKb71m8/jz3z/25ANg36Q/bBfeXkff/fvfgaf+K0tAMBTT63hu/7QmTAA8X+9DET0xQYiwD8Ka/HqqxrzOXDypMD99yULD3jnO1JcvlzihRcaPHD/4cN39arG51/VOH1a4pmnov7rELm4tm9epAl64YLymjO+J0mAhx5U+ORvN/jU83UAODzUFwJQEmPbHDohu8zqYdqKuOKHTfjuIjt8w7NHWswx4eie53otLlSuy+J9fXXqR1tD/eJPYnCXEyq6M9zfZrpE57sjrP7fSLgHR8YI17IsGE8i1nYxbOaRaBlZv0gSYlWSQCQS8Bu7de4QnFoyhUoT7OztIk1TPPTQQ3j/V30VHn74ITz66CN4+h3PIMuJMdve3gZgUTc1iqrEjRvXsbOzgxs3rmE6naAoSwdowDGrAkJkSFKyumgazjtu0WgLo3kuc7AnC+OCNXI7w4YVepkJd5vBNl7wYYZHCAGjKVaCbjTKqoSuKG32cDCCVQQQS5e5QTjAhbNikDDY+PGTUfwVa8kSh4FeIchUXwqJ+WwvzDkRgs8mKoNUIBcLIaEUjXnT1IjdomIXDSGssx4wEIJiHsXgCfUPWxhQHzEgZK3FbBY0/ZkDXihWRQXOXEECZgZYkHURgvtJvNkT0w4AZMVQlpUbg5AJSDiQISyXAP7UjXORsPQMqQj0kVIR8xaBfnBAFIRF05SoasCYBmwRIiUi4CNB7ZQEDPRwmmVOJ2oiTQ1ZPWSufiQ8BaYnCK6UjlOg9pWSXtgyJri58R+nK28aAvKC4Ot6gC2mnMCYKAVYimEhZegr44F+qg8x8mRt0TTaBy5lgMraGMQOhMIYg6KY+zoMBgOEdOfC14mynRQR2GR9P5LViHU+yyGmSVVV1M+GXSOMC54soRvjtyxich1gJcjdKFEpBgOBPBuSladKkGYpjGMw567fmkbjU5/6FD73uc9BCIGqqqDrGkJKpFmGwYAyp5B1SeNjiGRZ5ve9PKfYH6urqzh58iSGwyHe9rYn8chjj+Gpp96GU6dOY2VlDVeuXAasQJ4PYC1obsMizzMY00TrK57WEVi3wJC/VTGHxzMKjuj2CKY5TcRsswVXzMT3aXlZaeV3TRHqKoTwAbCXlf79+/a09U6Wbj90hZS4LAIpTthRFM/K95EJVgSTycQDQ6Zu+p8TAWF9QuxR2tC95zD+r12Hg4G0mOfqe/5xQYruO45z/7Igjocpv476vrh9LUtOITzAkec5Njc3e8Gw7pPfSt8cvwRQsTuvlwFUtwp8HFa64IW1ILfLSCDna+I639q76DNuorX9MWw4sCkDYu0MKUFh1v3ruqcY247V0Y2lE7fxKPOtc3ahPbe73Ml5eYsAh8UP//CL+IH/4beglMB733sWGxsZPvaxy/i1X7uKJ544wZfBc4TRJP6rf/Uz+OQnd/DM0yu4/94E45wuf/1SjR/4oW3sTw3uO6Pw/qcHuL6r8UvPF/jVzxT4y9+1ia97ZuDrwLPJoouUed4bACOYi/7cf+OHt/Drz5d419MbuPDgCn79uS3843/2Gq7frPCD/++vJMYIFlYAn3zuJr7ne34ZxVzjiSfW8NDDY7zy2T38hT//Et73/kFobwTs3byp8df/+gwA8IN/e723J1sggxC4fJluvu9etTCrBJ8HcOmyOdKse/kVYiyfeDxB3QCfeK7GG2+QWf095xXe9c4U+cAtP9c3VUWfw2H/80cjIqaXLi0L+BJpTBxnvZRgWPh2+H8jDKN1lxOmbQTdHg1H5VqFeRE2807djviwZe2JifgiUxKDE8sBjcOe1T0+6FkedwLIjJXOtq+LgJIuYQ7HgONesay72FkqbFjwa84L2dEmzYIrMQrCmZGHGAWxVYl2ll8rq6t45JFH8MQTT+DCIw/jsccexZkzp1HVNWazGYqyRFnMMZvPyFpjawt7e3uYFwUgBLI8w1iMoVRKVi9SQkA5mVQ4qwWK+0GbjXMncWmhSXsfUH+2n6J0m9qh52FW0kalF7TOJODysYGQCZJEIkmV7588zckk3m16UjkNjyILAJMqpCbxQgWshUoS774C62JfuBf5rANKoapK18+AhXSxioJbBCO7FKCZNeCNF+6J5gpP4707CiIf71ZmGTdbBGkEk4SsFggE1aC0wWRFw4AEzaUu82rJ2s+91wtD0bwCACENAAXbAmUid4xYgGrNZhOdtNF52zqi/g4Zchz0Cs6WA8DNoZChhMaE5hQBRu5JNqw1KV3AXWtR15V/NtEp7fufaIkKe6B1689vfOxO4747kI1pYJI4CzDL+yMLn5zpKTKLtgbspsL9J0TMdOsgGMm438iahtvJ09J3hRfkKKtM7FpD7RQEGPEoOKLN99J485jFWnruE9OiV1T7YJ3GhUCSxNXFAiCXmNTVg6xsFJRMXNwt595lyRpmf38PW9tbqKsKs9kMVmtIpZBmGbm3ALDGoKpK5IMAcDBTrZTCxsYJrK2t4cyZMzhx4gRG4zFW19dx8+YWinmJa9eu4+rVK9jYOIETJ9aRpTkatpRy9CnWMi6yBrEptvC90brCxrT76Ax+C+Slm33snZju8Tm2tmItYq+mDmGFtmoqllt4huf01X1xtd++4pmJ5Vd0qtS3p8dC/HEsDwDq22CVEr83jOlsNgODpza6KADdUT1bY3rnBJB4LLvz7+AxXn7Nwjs8UNqG+UTrd6aax6i7r4dbbxGPBGv983griY/j75JpLV/Xmu5BbvFzw4HkAJBmGdbX10M/OF7Az58vKqhxa+UovPBbefYCXXA0qBvLIvDKHXp0yDvac7a//jFtjgEwdoeOrXq7KeG7vy3E4YjjdfQAIF3A7XhA3p2km3e+HB3g4EEE8IUv7ON//JvPIc8VfuSffAO+4ivOALAoC43v//5fxM/+7EV3bWRm7x5z9WqJNJX4kR95N9ZWgMnOHppJAVPW+Pv/fBf7U4Pv+M/G+K8+tIpEAwrAL32qxF//X7fxtz6yjXc8eBpnTsSxDEATFm00NR5AbTS0ITaIr7q2bTC4WOPf/cOvwONPnIUWFi98/gb+73/8N/Bv/69L+P7/xy7OnE9dgFGLv/zf/xaKucZ/86cew3f/1w+TG0rd4O//vZfwv/7zS/5d3UnVLd3+8N8EseDbO3TBiRPBDSi+dmODCNv2zqKpXl+5cpVAiDQV+Fs/uI9r19r99H/+eIHv+e4xLjwSpsLKinTv6CGQQmB7m56xtR0EGOt+47axhlQlifNR5vYvLvSuRqaL6LcBiNjCIuLYsYQoRruW9VUUfjO3bkcJgv7RI4YflwjzfnMccKOv9GkzYjLcvrPF7fjNj5h8XtMWbMXBDH0876yN0GZ3jglzQIz4zcKNvSOqBs4ckMBCcOwCQXENlFIoXCrINE3RNJx2ViLNMzTaoK4qiLrB+to6Lly4gK/92q/Fk08+idNnTmN1bQ3T2QxlWWI+n6OqK1y/eQPXr1/DZz/7WfIBbxqUdYPx6ipW1taQZCnGI3JlSdMUaZpDJYrMQFXq+wWAz6hBRfpNR7vsMEbXLfPA2WxG2Vjcd44tUFWVz5pQliX296Y+ICFZJ+QYDFawvr7uMztM9iY+C8FsNiNAAmQKOhwMWqb4vLGlaepNt2MmmYNDshl3kqV+k6xr0mATEEPaetIWEDhT1zWm0xm0rl0wK+OsDmgt1nUJ3WjopoFuKuQD6k+aD9KvO7KuIBAnz4ZQCdGIvd0JjHUZOwxRaSEpACWiecSxG2IXNfY51tAOhNIBoxDCW73wUvAWdqZv4ycrGetpjADZIIVAtz4+i0/hLJBlCbIsd+5eAw9YUJ+6Y1Mjy4fO9LtBMS9Q15WzcKNYOGmaYDRaQTog7f7+/h66wYR5HkoJ78ollYJMKFUsgQ2EJBgrIEXi1rJwwBc9YZjlvu1xhHYdRV9nRkhJiUQ69xtBVhPGArYiy5O6qYC6BiCgEoE8GzgTaV8VlxmA6TW3JQRYFpx6WPBYsCULt5dAB+5/qq929AoIroWmlT60qRlMlX4dMHDajeWgtcZ8PneZOYQDmWrUtYa15OpCWVAGWFlZgbE1jKlRNxWEBNJUYbwyQp7nwV0iMhuuqtzT7KIoWjR8Z2e3xdBCCMhE4aGHHsBoNMYgH8JC49lnn8W73vVObGw8CGMtqqpEVdUUn0X0Zf8IgBCDHAIumHHPNte37xwEsPNe7fvSAmg0uQRrTRlUtPZm1MyQ83M8+NER6rsm4fH7RGfcjmIBQL+1heLjauwPKgfJktz33dJ9d1cYOUzYj+8zoFTBMkjarq9pPcBabG1toWkaSKVgZdtFz9ezjw+7BVnzII1999yy3xcVRO1UzUd5pgL3K0/3zrviJjtg4qhFREAFWcrQdwmEeFKWgmhLd0x/FLadzpOlpGDAQ0TP5H5wA8DrRwJOQQCMhkOcPXt2wYLjqODPl1o5GthxxHbZFqzgn2VJ89ACC6y1sKLN+bd46yXAxcGvj+gkRIumBZAiBAhtW3AEPrPRi5lTWsCHNQvpYbsARx/IcVCdYyXlcdt9p8tx5vUtWXD86I9+HnVt8F1/6FEPbsACea7wl//Kl+E//IfLkfDDJuyhUn/yTz6Gs2eGUXo44IVXKrxxucGZTYXv/OYVsAYQFvjA2wf4D08N8IvPF/iJ35zhj3xD4qLxc4vh+T/WxMZFJQmSJIURaGUK+VPfeRKnTgjKPw+LU+vAh77hFP73H7uC33xuG7/vgXthYPGbv3EDr746xYMPjfG93/sY0UFJdfvu734AP/kTV3HzJqfKDBpFpYDTpwPhOXyOCG89kWf9YnaW0dmyPNqEm8/ouv/wCyVGI4Hv+aNjPPZYiv19g5/8qQK/+VsV/pcfnuIv/sU1rK/Ssx99JMHP/GyJz3ymxnRqPeABANvbBp99pQl1ED3bhoDLPkA+rSw0UB+0P4G2r+kycKO1GXdNcXue24dW9pnGxRoTABBGtO7vXt9lju70wl+2mBeZusMXvcViXzLTx8wmMxEhfkRgzoy1EOy7aCmzkLcQ6Bk3a8NaMNZZQAgBZa3zpSYBdG+yj0E2wMp4BfX+zLlTWGTDASbb22gajbXVdXzg674WTz31FJ55+9uxeeokBsMhqrrBja0bmM2mmM/nmFdz7E+m0Nrg1Jmz7lmATCRGwzEGgyFWVsYYjymtmkoTZGnuaESC0XDspTJKSZgSEJMocIxYAdb0Uq/CkKl6XTeYObCFU1YWReGPd3d3fdrM/f19FAX93rjgikJK5HkGpchXdtv5rxdFidlsDilIYzMajXHq1Emsra5hbX0d6+trWF+nVHFJQq4C5BYhvZVKkiikLIQnClJICqCsY9SfY0wEFxBrDbmuJCmKokBVlZjPixZYs7e3i+l0hmJeYDqb4KYbj6qqXFrN0o+P0QRIMAiTJAk2NjYiN6DIxNLCBf0MJptVVaGYl8iHAwwGAwzzAUYrY2RpRrGU0sRnL4HkrDAOenPPM7CU0cXFn4B7n9aG6mhYG2KcBprAnrquIzCgRlWx4FqiKOYUJBcWwsW1ybIUaZp5IGJeFC5Ns8La2oqP2WGtcGBHjaKYYzrdg5TSpQGN4540bnyoT5rGQogGqAWkqgEhnRuAm5pSIHVuHEJJH8HHAKi3KjfnBMXJUST452kCNSK3mkQpJIriXpRFAcAFzwVcfBEgSRWSdOhAAYUkkSiKiixBNLlz8Vt9MGGrYQ2nFxYYDgZOaAVBVQ5go4CeQTPN7xBCoGkq1M46IFh+cOBvCycGUHYaZ7kR6L1x4IgTfEQI0MxAEwMqSaIcQFGhKOYoipmjv8BwlCNNFbRpWkwlZ4LpZoUZDoeebnN6UwA+hgQAF7tkgLppMJ3NUMxLNLXGHvaxvbONM6fP4PTpU3jooQcxGo6RZzn2JzvwKZEEAzoWIfJeW8BeBh4cpfTt3x5oYDDF7SF1VWE2n7sMMcrJj7a1Dy0rLKbHIIZURMuUDLFiDmLU26BJOw7HwvtEpAk5cl8A8Eq8tjKP6k7rtlunw597uHDavcY610lrAaNDsHxpg3B88+ZNR1e7Qgzv1dSOLlAgvALj8HI7eaK+Puh1xejh67gc5ObTd++t1H1hLPrWhvs9phN96Y35/LK6MJ/A9w1HI5w+fTrQtmPX/j/Fsij8e6XGIUDiUZ9/0DNifrtrvRF+j1xUmn7XlPg5rCzj+BvL6nqQPNTXVramPGr5UgJCgFsBOCzwiU/cAAB8y7fcj+7G+eADq3jqqQ18+tNbvbcLAXzNV5+GMVXU2QIvf64CALzvXTmUM3ONlj2+6cuG+MXnC3zqtapDkMODPbbR6WMKJGhghfAAR6KAJx+U2N3ZxayqoAUwqwqcO0NdcvXqzD+HY2580zed9++lAKIWSSLxnvcM8ZM/OfH9w/etr0v8pb84Rjs4ZKsrwVX2n92T6AqvtnXMMIhd+I0Ky2HGAH/4vxzhbU9QHI7hUOKP/OERrl/XeP0NjY99rMC3/p4hAOCJJxLcf7/CG29o/MN/NMUf/ANDnD2jcPGSxv/+o7OwkQssABvMlGAJsT1sA+zTFLUYA7uI1He1P933HbSgF+5zzErfwubbGZTzjT5iie+PX2h9myImyde5/x3dTXWhPp7DajO03R6KAY7wrJARxV8T/8fABTr3Cvj4HPxbvJloGErMIigYFR06/3QQCCIVBbyFCIz/YDDA+XvuIbeUCxewsrqKLB9AqQQUw4AyumgXTFipBPlghDMMYiQKSZZgPFpBng8wGg1D8D8poZJg9ZAmKfWbS/OpFAf4CtmShHNbgXBacQsXR0NjJUr92NQ1qjpYcLA2U2vtrDxqrzXnIqNo6LPJBMW8RFlVmM9LwBpIRbEZCKQZYzxexdraCtZW1zAajZ0bC6f9FQTQKBI8yS3H9b2PS2BdPBHrKA1b30TCkYtNUFWli23QoK5LV/8a8xmBMFTPAvt7O5gXc5RVjd3dXQpwt72Dra0tFGWBysfFIGF/dXW1xezVTU3xSFxfxtdm6QDD4RD5aIjhYIjRYIjRqgM4VAKZKG8RZoWAYiZe0LjxXPMpa2OAwxiUReksL0gIpkwXbKFTuXMN6qZGVZYoywrz+QzzeUHpQYu5d2Wylj+prynbhXDZWJwwYlm/59aIpvdIyUEkQ6wTvofWk3Z/Lpp+Qm4emh7q22w5sKuSLp8LrW1dN55eN249SinQqASioiw9yrqYHRDQNgCpTKsYbBAiMO6seQoMErumkBWFtfwX6Hvd1AGMU9JZT0iy8DGBhpPrE81NAkcpjkkI1MebPwlxbPFDsTUkIGREwyImUAiiSY6GaV2DY/vS3DOUbUoiRLR3QIy1GhbB4oVd7uJgqj6YoFR+zVlDmnQB58amCTmlNZvAWLLQaRoDuOfPpjNcvXYNX/jC67hw4QLW19eQZaS8oRgn1jcHIuwJYX/s7BFHLN19tW+fbSkJQEBio2kNEwgV3KlgFwXVeI+OAQmeN54+8F9HcDyo7kexIGjv6UctXd6sfZaBDz55q8z/0etPDJkxxrk+tF08i6IgYI3p40EAkwP5hdvfjqo1jXmx44Idt2pxcCsWIn3X3m7hrDtH+5RvcTDc+D7jeC4hhMcp+XrhnpEkCfIsx2g0Cs+1wUr3S03YPKwcSmeO2xwnEwYFYFu2CLxrW6Y6Ul0OqUwfEGxssFbrghWL94c6GtsGP7rvsdZ6XrILbnQVsd05uQyYW2znra3N212OO6+PDHDEYMO1qxQU7Ny5URDIomvPnx8tABz8+8ZGhjxXKIrggy+EwPYuDf5p734SigVwZoM2xBv7LnWkY2L881sblEX8szYaVcMxK+iiEysC8/kU5dUSMsughUWpG8dsAvN5RSboArh2jSKpnz6doWbG0JI5tJQSJ08tZt44nFjbztyh6/MBfbIlBy3N0E5v4eGzq8TC+eLAu9iLWF8XeNvjycI1X/mVKV5/Q+OVVyIhSwj8sT86xj/4RxO88YbGD/5/Jv638VjgQx8c4Md/osBo1GEK/Je2liY2K+ybnBytu6/Ei9paAr2YsQ6vbS/gPoG973OhTta61Ki8QS/WR0SMY6vJRyqLjAWBG/HvoU7LNulFJoLu7UBlNMWi51m07+kCSK2+M4A1cNkuexi5iDgbY0hoo1c6kMMBgdF11oGMGgZCpCR0ulSR1hrUuoJMJaDJFH02myFNU2xsbOLpp5/GM888g/P33AORpFBJStkqhIBKM6TawECggcFwJDAcreDEJvm1k8uERJ4PPZBhQYxg4yL7s0a1LMswMJb6QMKlPHXMHoybsyCTfa9xAZCkKZI09ZuIMQ20i8HB76b89SmUFGT2H3WrRliiqQDqhgKfVlXtAYa6btA0FEBRqQSDQYY0zVxAx+A6oVQc5DLOPARUuvHxhYSSfl4TIMJm//SntUVRaCRZgjRPMVpRSFOFRAkw7kMAFdA0AGXwtShqjRs3bmB3dxdXr17FxYsXsbe3RzFR5nO/GbNbDgdgZMuXnZ0dH+0/yzKsrKzhvvvux+OPPYF8OECe5cjzDPlgQFYIPAcNgQIG1mXxEXHGW1oTJsxRmDa9iN11OJUnWehU3oKjris3JhW2t7ews7OL/f19bG3dwP7+FLPZDLu7O9ja2sZsNsd0OsU4TYPZad1QFqEGkEK57FyaZW1Q5qEGEC4drnAuHyBBn1wAaCy1NpCC8UwLK0IKXmqWgTASPmKMAPKcrIS0MdB1FQBNS2vCNBqoKlijkeQDZCtrLRqW55m3FCIGq3LgV4nRaBQBDgJCKJ8SlmgZ1Yv7Ym9vz7mKpVAqc1ZICsYob1UGkHUDgweUXUb5uRFbQzCjp41BU1cOOEncGnB7gOSUpdSfvD601iirygOR7GqSZilGae6FVrK2KVCWNYQMFhmcqYD7JU1T59aSYW93QkFIHTPKvA+3SQiiJ0ZbCEikaU5j64AfrTUuXbqEJFE4ffoUHnnkAk6e2sRoNHABebVzVQGEaOVSXyrot0n6IQLvkmv8PhIrXJzbXuEtOCSj3n4s+b4Y7GjVU7BQFwRBFQGhy0COwxj15e28VSY+7I/9kEcEF/cINXHfHsS3dM/H362QrflEFmyc3tt6wBgA0iRZ/rxenkccW7g8COTojllfm5fV7zBwbdm9R73muOWo4FNfZpn4twWtuwMqOKZKfK2QRAvyPMdwOCTLMARe67D2fqmVg2jK4vfjR4ThwPUA93N7HVoH4C2AkvzuA+rW7eL2ELbHu+uaF3/Ss2I6HVt5hGv7irWUOSnOrrJszfXRy4Np+2Kbf6fLceb18Sw4rG0FJ1p6WWtKiJaAnucUPJPNSpNEQas4KKWbGJGw7E7TZ0ug5nNsYgq/w9gI4FBJikRRcD3yx96jIGIqRVFTqlgtgBoGxhAiIAVpSq2gYwBUX5WQJsdd04gmLDlPiKgiwgEqcd1jWdq3kBeVEDhxgt61s9NvAbGzQ5N840THKmTJBNzcpOs2Nzo+evy7Oz+ZtO/f2JD4839uFZ96vsGrrzaoKouzZyTe8+UZnvskpbE9fzYCdngzxiJBiEvf5IwF7GX3HEaw+xZp3z3LNiTLSIOjcl3QhD+Po8m4XeUo/bK0WnbRJNgj/Z2/BRcVbr8z8eacKNpZW1j2F7QhHTI/31hyYfH5/dA2z1QI/rQrqyuYTqbY2dnB6so6IASssJjO5njyqafw5JNP4UPf8i1Y3zhBEQm0xqwsoGdkCSGVxOr6Ok7lOebFDE1NWv/x6girq6tIM9JwUipNCwPjhSAWRqSSSNIU+bCd9hlSwscv4Ha4DdJoCsCZyJCdiIExIYTLQJI6AdAgI8kfxgpn1cGmhxoMbgWtuIAC0zaJ4TDHcJg6VwmNui4AUPDDNFXgGARses8begxU0LstNCyyQeppJGeEofvI9YG/W0upEYfDBNYmnswwz9sYQGt4gbCuGxTlzIOWFEBxAxsbG3j88cdba923U6kQHyQRqBvj3X1q576TJAnywQBV1WA2K3z8Ec7cIRPlwaPEATRx1g+4HmFcOTA5ZN3GF7ikNa16xkxPsFTQSBJn9dC0TUubRqMsK+zt7eHy5SvY39/Dzs4uPvOZF2GMRZalWFsjUGcwyJFlAdTZ2tpysTeA1ZU1pFmKPCct3cbGCaysrGJ1ddVp73NkaYYkTdoMUxRwMgiDXR9t41xsKsxmc5RlgaoioX0ymWA+n2Oyv4/pZIar16/jtS+8jq2bO9jb28P+/j52d3fdPBA+IxCX2WzWok3d1IfWWu/uAwDr6ycouCw0yrKAMY0HcCAoHo+SCVQiUZUVyrKCNo0HF7M8QeJSp5KLBlnFJAllGxDuOiUVATnGom4srMtco41Fo8lyYjgcIMuDFQbHm5nNCzT7lDaeXeuEFD4NL889bie7p0wmE2ftCaysroXggA744Jg53urLZX/RxqCsKc7IeCyR5wOcO3cPivkcL37mZezt7eHRRx/Bffffh7e//UmcPn2KsgwJzmC0vLyVoJHLNGgsVFuXtaZpGpRliel0GuI+1I2nj1L0CHU97+L0034OsZvKUheVZcJSiEVyK/v5YcXzClEN6NFBabBM+IhLe0/vV3D0nYvnnnQ0NVEKqUownU4xnU79+jPGLNgUe6FqybuOWu605UDfs/t4tT4Bb9m9XPoC3h6lPl3QIh6/2DIx5rP4Wv49jkXTLT5oOODdvcuyxKlTpyjgcJYFAA1toPGg9v6nVQJowO4f8R/AouNB4OhRio3e05FFIPz4Mz3oBhnle1oBQ6M6xnwTP0trjapsu6gs7YVDaEqrJS3+54it/xICQoBbjMFx+vQAr766j8uXprhwYQ3xtLCwuHJ51r4h5rDhFnYUZFBKiY0TtPFf32rQmlBO83Z1h5ihk6sUHEsASBN65ryy/jX+Jlhc32M7UyAE3+gMsGPyWZ8XExrya7Q4dYoCsl26RIH+pHWCkvMPvrnlTFS5YiISig/ox0inAEZl7r2Htp4339StK7i8eZHedc89HUuXJcgCZ12ZzhZwSHeeU9WFc3ylVMA735Hgne9oT5OXXiaA49FHk6hqfC+DOqG/JQdq9DhQF/aMsrGIqB8jdUgQ2lwXH6AF6GoOut8P1vhYcOwX0WkbHcWmuJ3n8L++3p0+72VuliHVh5Voxd0CAWrdYgUnhIAVFkoJf421genp9ndLG9VBrv2naBN8T9wd4bbWUkwIl75SG+0tHE6fXsHDFy7g0UcfxT333AOVpGgaDWM1TqyuOkBGIs1SDIYD5HkOCECOiQEeDlMoRS4nOrIqARyQIMlsn7IdJEhU0kqBG/dzHICK+FaBBIQeSAGw6b8xbYGaBGhOe0qTip3vpGKhT7nnhlgAzBwLnoj8WLK0h1Cc8jRknyE+3gaPOOHaLKKWS0FxVNz1jvenNeUj8DMzENYMpaPllrUBNQ6UZYyGsQZZlnsayObQQgr4QFs2pIwEXMA01qDAQCqFTNIc6M7XJEkxGOSACIIPC+/GWlit4byHIAWZ+Xum1/0bgxs26ovumDtC41wjXN9Y5cY5ceCRgJCBORECSFJLcyojzX9ZFJjPC2xubtK+laYYDcfI8gxZliJJUmgXSIxiuFAASqUyZ11AfTEaDclqZTDAcEguWkoGwQbMREcMDrs8tWheJHBprSmWBVutaLLCqOsaRVFiXlSYTCbY3rqJyXSO6azAdDLHzu4uZtMZZrMZbt68iZtbNzHZn2B3bxfFjKxzhJIYDAbIBxlGIwIb8yynuBhCekaTwI7GxfqoUJQzmLpxljSNG4MGSgto7YJp0ii49aWhhYSSBMZlaQLlLC/G4xW//3CMl6bRLp6MQd1oaMcUUvDU2tF+Z9mRKGdBAShFE0sIgTTJWjSN4oY07j63nh34w8xrVVbeyoMtPqwlSzV2xWLXJGMtbcAgZnc+L6AUpYcuyjmuX7+ONE2hjcb995/H5uYJAJxWmOdzbIId7X09+0WLZnfKUZQEfK+xFMuHrGco9pDWGmmatjTMPvBvzztp3wC6VelqIfv2/4P2Qtva0w9vz1HLsnd2z7f2y553d4Xzw0AN/m47AhWnEmf3z6IoMJlOWlYEcd36nxnqLPDWFDtHEaT6Sh9YcVwAxb+bB9+G/V10r7nFwsoP0SvnhD/D9Yju60t5HMsO3bFQStHaahqsra1hPF7xoCkrrg4rX8oQR9/Y3h6hOZYP0OJFvTIDaHVO671iUU446rTx99lwHAcZ7QIcXLf4Gl+NHtkl7KGLsTqWyUgxyNtbV//bogz6u6kcL4uKE2Te9e6T+PVfv46f+Mk38P6vOh8G2gKvvz7BCy/stG9Fu3uY4ZUREv/UYzmAffzKJyv8oW+xyNia1AETP/MJchN5x8OZX/Qn12hhv3mjWXjJ3tTilUvkdhEmWIRGWVezDlGykZ+UNhoGFu94xzoA4Od+9ir+xJ94GFZJp2Ey0Br4+G8EQIdF+9AnInpfT7HOTNyS1crDDykMBsCNmwYXL2rcd59q3fxJZz3x9FNJa4F54aZTHn9cIcuAmzcNtnc0NtiSw136iksje++96lBCIgRw/brG8y80GI8F3v72EDy0vU6CKEg+/YHh61tYyxiZ8HtLegZgFp4TE4Zlv8Xfly1sIazbBPv6QngUlhmLvtK1mOj82PveZd8P2tADU8Ptbb//oOe2f2tXbgG4cAx/a15HTfGmd6J9P1/E7DUHGTTGwMhAiKV0AeQShUZrqCRBnme455778dhjj+GRRx/FyZMnMZnPyXqh0c7vVCBJU2Q5abnTNEVjtNOMZ8gToKga1Nqle3WSvBSKNPWODmVZhsSZP5dN3QY5DKPljBswoaF6J6wV4z/rySS5+Lg2N1qj0TRWTPcS9s+XizTSiyXRvAaDNMI6AcEBB0qSNYk1REt4p5YCBhYChhJpujgDQpDVRoRXBEFeEjBAAiG1RWvS9vvLO+vTxxWwlP1kMBj6KO/++dxrNmTB8OOvlHctqOva90+e594tgTXCWZZhNF7x/WwMudCwJYxuTKueee4AEMZMneDHsTFYoxPvEdz7JKxa58vOpjCOqol4bBfzzwtB2v3NkxtMsvDQQw+RdlVKJA68kCqAJ4xjCZctpCxZyGcmJ7KUigIK6qYhNw0lSfCP6J+UouWLTwATHSdKAshc4FMBJQXFcBGhbxtLljCJArQF6lqgqgx2dnZx48ZN3LhxHS+88Bm8/PJLuHTpMt588w1s37iJRjdQaYb19TWsrq5hc3MD586dw+rqKsbjMQaDAYQQqOsGb775BsqyQFEU2N+fYG9vz30vXTpdgKww3BwWElrX4MChSSK8K1aSSAyHY6RphsEgx8mTp6CUdHOu9lYr0+nUgUkUCJc1X8bU3vpISolckXtbIhKkWdjHlEyjLEMh85AxOnKzSb3G1RhDwXFditjBYOBdnSaTiZ/3o9HIaWQFIClAKVt1rKyMaL7VDSaTCa5cuQzAYGvrcTzwwP1u4cd7Hs9Hns+t5bikxEwt/LOWMcTxNf69TqtYuzWrtfZpceP9qntv+xy84N6t3TItJAMj3efeKUadackhV7Xq0wIieviUmLb2CSTde1v9LlhQcwAHBKxz9Zzs70cWHJFwJmI1TQe45mdjkV86qMRWDN12xHWP+4Xpat8xOqqkw4Cfhd8dqEHihFiUR47cssV3WgD2gHgyTEdE1M8xsCJ66kO/0ZVSSmgbBFbeV5umwfr6OlZWCOCIx+o/lrKcZz1iG223N/otOPy67CIcB9alzXMfUIWFKsd0gPf2bmrYhQwvS4Afz4NErpmxVUr3fX2yz5Hq/yVQltGTg8qRAY5SAxwR+vf83x7GP/5fXsa//uhr+Nbf+zDe9eVn6JpC46/9D7/lEafKAKUhRrmxwU+9MhJaJGgkYNMcOs3xxNNruP+eHbxxqcG/+OkS/+W3DaGVgLQWv/6pOT726QLDXODr33cCZa5grcHmWYvTJxRevaLx8y/WeN/bRxACKEqLv/VjW5i6TCNNnqEZD4BIKLVCoMwyaKNgEiIiVVPDOD9hLRRKq6Ctwdu/7BTuf2CE116b4sP/7E384e9+xPlMS/zwhz+PGzecBYJMYJOcfLq1xe6Oxg/9/V0AwF/67zfBHUD7Yrz4GD0UkAnw1V/T4Gd+eo4f/dclvu9PnvDxNv7Dz89w6bLBwxcS3H9h1EqM+4u/MMfHfmGOZ96R4dt+70oY4CHw1R9o8HM/M8e/+kiFP/JH1/zzPvOZCr/x8RpCAM9+9Qg2Sf2EvnK5wclTEmkayPKNGxo//MNTaA38vm8fIxnmrSSGcWus0rDSwGRjNEmISeAXV7TItAzxPxa0jZ1CPwWrAv4EQJpL98daTG3aZrDLQBauOazxglj/+6P7e4jhweBGeyuLrzlo0fb1R0z0rLWwKoFIyFWia6DGjGIk0qLJhoCSMM7sl0FHCEALzlqQwjjfdSEzaCROOzTAHDkSkyJtFCpNcTNIuOZ0gAJlo5C44HKFScmVwQgYbVBJhYnNUKgh6mQF+cYKBicldrd2IUYrGJ86ja/8ug/ikaefwfrZs7g6rZAPhmikwaSZoVYUU2BqJRqbwhig1hqlTGG0xXxeoSgbZKmCVAIaqfeW8dkkrIXWwP6UhSjSehmwlUkA7zoW/oABJCSUUF4kYKGZmBogiZlFZ6XBwIeuNIzlgMmdEXPMaZoqv1FJkCafZpCC4bSYlugdCfwCViRsgASjDVA1/r1+9kkKuuhEZr/mWcAOLjjaa10F4P1/yaIhrrAL0CgVJIDJrII2pd+kYS0gSJtNPvQcsNWBKFXlrSiMUZBWQFgBqWsI6bJTGQNjE5i5hp7sOWBctOLxkCwXaLwAsD8lYFw6gILrLiNQSbrGWwvM69AfNC7tdNzWgZ82Akha06LDXMRMrtFOa6cEFAcOMxZFWUA71yKy2AgZZuL89iSkSv+bkIJi1gCYa00uADAOVKaGJSaBENZnAKK5YF3wSidMWJrzsAa6sTAuWwsDIVKRK5DvMWEhRyOceWCIMw/ci8ff8Q5UlfauOXmeukCqbrZKSlOepAwWClQlUDcNrDUYjxMYzWAaWXf1FWsplkDTGEjpzPKdSxLPJeMEPMqAAhgjPHgk2ZCQwSlNmYLqhtbK7u4unn/+BTz33HN47bVX8cILn8GlS9eQJAqD4Qjr62t+LlRFxSMMlWYQSQphLGxdo7ECWghUVsA0gVlN8xyFUCirBnvNzFmwplg5c9Zp1wHdNNia1+R6NhghS1MUkwn2ZvtIVhJka5vIT5zEcJhja+sm5pdv4OOffhlnH3wEJhuD3AgbP3cDlxEDHAICprV/2TA5wkSJyqGMvGNsBABbNSjKBjszjbnIAWWRpSuoGw40KqCTFI1j6vsYV55+VikgUbBJApNI1OkIlRqhEANMTQKpFRSUA0ol0kagaRSUlVCO5wwsRxTLwwgoEwDFrmUIu7gxTXQdRwAwxzlR1OCYBDDG1FIEWKIL06I9r/28jF5Ae7Vbd6J9bbfHA10iH3yy9JKwtZv/ioIJX96e4/LOHGa4ThlWrIV1NNjb2or2qLNCgo6lS5d+eIl5ku650JYefoYFenfccvtm0A5Mq/mYBscgUj4QeWq9O7Zs6IO5Avh7NOEpBigAtOh9t506y6DznFwZqxpaK++ap/MxVJZBK4VGhOQJSFPPKloOWux+U/kAumlQFgbpxhnY8Tp2GwKKtYs7ZMEumrRfxEChPGwhH9hu7qdFKySiuYCQllHI0FE9c2JZOQpP3OK7mfkColniPhdud8qIpoGuaswLVqo0pFiT0oH+rWqD1mVPPYSAEPGMCsfMC3rOy9K8JFogYIxEXWu331kYHfhHa4GqBnQDNI1Eo+l6OHqmjYQ2EoXRqIxFoRPMkKCQOQppUKdNCwi1kQxkZZQiHcJ9D+3tA1Xj3j2sHFXW6qMTRy13BOD4sTeG4Ysc4uv/6Lvx0//oN/Ff/eGfxcPvPIfhWo43nr8GIQUef+99ePnX3sSvbA/w5httn/a5lvip7ZPhhACwSX/f+le38U/+4k/hx356gl96SeHchQ3sXpvijRduQiqBb/1/fg1eeu9Dree973tewb/5wV/GD3x4Bw++PUc2SHDx5ZvIRymeePYUXvrVN/HiQ+9G8cy56K4Po0oHeP7J/2yhnZcvvQLgKl6pxvi3Nzf8+W/6M1+LD/93P4X/6f/3Ej7649dx6v41XHttBzfe3MO7P/QoPvETr6DYfBRbF97l79m9MsH1ax8FAOy97VuO2tV47wWNz7zxk3jtxRv4gb8xxYPPnMHOtSkuvjjFcC3Ht/2Vb8HOPWute27+2nO4du23cRP3YPeJr2r30cMan730U3jhhev4gb8xxX1vO4XpToE3X9yDNcA3/NF348QH347d6J6f+j9/CS/+yus4/+hJrGwMMNma4/UXtmAagw/8F+/A43/kXa3ru2X/5gzT+/dw8b7vBVZOHnDl3fK7tszd362UAkAO4En3F5UtAG8AeG4fwK8CwK77i8u1W3zx3XK33C13y7IyAPAs8MCzwAN0RgMosUiBvthlf8n5NwD8Hz9XA3jzi1ibo5QV4A/8EABg+zY98XPxly339ztSLIDm0KvaJb8TFQEx0RF/7tl6C3J/fASQjwB/4Jvv0Pvvlt+J8k8B/NMXAbx45Xe6Kr9LiwStyTu1Lr8IRQIYA3jn73RFvjTLLcXgAID3/+dPY+3UCL/8o8/jC5++inyU4dH33INv/J4vw//xt34JADBcPd7EOfvwBr7v730rfuFffAqvfPwiXvjY6xiMU7zt/ffjq7/z7bj3iVML97z7g49CAPiVj76AN164hsFKhsffex++8Xu+DD/1D3/zVpu3UO5/6jT+2A9+C372Rz6B15+/hq3L+7j38ZP41j/1LLYu7uETP/HKbXtXkil899/8ID72Lz+NT/38q3jxV97AYCXDO7/xEXz9d78L66fHt/S8X/7IC/jtn/s8PvsbF5FkCg+94yye/f1P4fH33rdwz9vefz8m23Nc/fw2Xn/+GoYrGR77invx7Lc/iYfeea7nLXfL3XK33C13y91yt9wtd8vdcrfcLXfL3fI7V4Ttsfe4fPky/sE/+O/wfd93EufPrwIA/l8/+eqRHlgVNf7ud38Udanxlz7yXZDqaKZtd8t/XGX/5gwf+ed7+MJdC4675W65W+6Wu+VuuVvulrvlbrlb7pa75S0W+7e/4dBrbhl92L68j2Jatc5V8xr/7v/7a5jtlnj6Aw/dBTfulrvlbrlb7pa75W65W+6Wu+VuuVvulrvlbvmilFt2UWme+xz+zg99Gk89vYmz50bY26vw4gvb2N4ucc+9Y/ztv/I0Tp6kdHfGBazTRsNojjrv0kQag/lkhmJeYLY/QVnMAWshhUAqE6Qul/cwzygol5RQKk5DGoKpcEYBjsKvlHLRATmSE0V1ssIFsIL7dNGerASUS1lIQQNdkD1KIxGCCmmKWmthoaTC5UuXMJ1OMZ8VsNZQ9gQTgsssRH2MigtZ59vAAariwEoLEW7c7zYKpLMs7IpY+uX4ZXlQsp767RqMX9c4//wXIF3wy2UZQjjo0lEKB4wSUrbOceCcxAXMpCCRFODNGuMCDMqFYKcLdbLturzVFGKtuhvgLQ/CktIO4IreqHAGIT1cnmeUuURKKJeykPuUA7ElWUq/CYEkkZSe1GU/2ji5ifX1Ezh55hSG45Ff58JF8rOg1IYUtMlS2snZHMplCqjKCjdv3MDrX3gTv/3cp5AmOU6dOoU//d/+aTzw4AM4deo0Njc3KHWpy1YyL0sAAmma+m7kNRxTAw73ZBHC7NmoOxbSsvXN6875bkBZH7Cz7067GIir773A4vzz3/ui1fVcv+z80mwHrvK6cQdHnY6tKPXLgg5y6lXDb3LXdoJN2YW76Lc44J1tjwUQgsp52tgTkKz7GadYg7ULz/Rt8vS2H5Tv76aoI/rGpRNgqyd0o7+sG3s5iou37LH+PgEObupmvLEhsHAnyHI3C0N8blmANykVkiSLflteJyAEdKV7hZ8D8bN9XD4f0HX5ROzOt24AR/5sBV3moHq87/PctOH3cH38nm7ASXTuJ8pCAeEo+XSSyNZeZm2cPSG8kwLJ8XgIJInLoqSki41t0DQGWhuUReXSx+oou5DAcDhCnufQusJLL72EV1/7PH7jN34dL774GUwnE6SJwrd/x7fjibc9gSeeeAzGWMro4lJJSkV1resQWNn3K/MUvB4tABhASLc+4kELwRutNS4yMbXz5MZJTCYTXLp0CT/3kz+NJFEYDoaQlte/ha4aJAkFQCyLInomQiBfgZBpSCkoSVm2AIGV1VWMRyOkSUZBe6WCUBJpkiJNXAThOPqgD4ToMu8o6dOTK5cy3ELAWB73Nq8gXGBmqRKf6pd5SGMMkiR1ITKB2qULVlIBkKjqCnVVw9qDY3Z0A/RJIf1xfL5F63kMtHEZmhQEBOq6Ql3XWF1dxS/8wi/gNz/+cXziuecoEGmSYDwehzSVLhMTDGXAadFqIXymwzjLi4wioMbBtYUQqKrK89/z2Yz4CZfqOl67u7t70NYgSZOlQRwX9seefjqo9CQWPLActI92X8XzmbNUMU3Rxvh5lQ8Grt2C0iZXpBSmtN+jVhtZhmE+jXcr6eYflKRMGdZCw+LP/bk/i3vuuw/D0TAKbxllaxEiBBWlB/r9FfKtK585uKifD8yzuH36qF3ftxd1j90Zd72/EzaQq84Lg2wkROBHGlOirmrUZYHZbEIyqaGg1bASMEfnz8MeI/164PHk1K+0H7jsJk0NSm1u/DXEN1NK7brSLo15A63pvG60f5cxlNac3zudTrG/u4+dnV1cungJk8kMRVESPVIJ0fmmhnHyFScTAOBpS1wOzER0h+SW/neFEs8Bk6/i0gf/2rGefesxON53Bq999l588pM38eJntmEtcM89I/z+3/8QvvePvw0bG7mrIFVSw/1ZC2kstDCwksQPrSyMsqikRgOKAKsgoECZCBIpkCqLRFqX655EqLCJCUBYB25YSGmhEuPSYmn3O4fEFoCMwA0IWOnYXimgJAnD1lo0QkN6MsNMuoCRGkJqWAtIWGTSoIJGqStooyFczkghQAvGL8BoBbp3ONYpzJ+uQGAXCYVw9wsb2HVxGDeMtzhFu0JhJyr1QjEWwmjIegqlozzd/nHheeqYkXS11j7lWbw5UHR0Fd6hNeBSJ7UjpLcZB/8Mqrgfp9sJbgB3FuAA4NsFv9m0i4iEbiVyn41BWuVBDQCeoVEyRQIHdrjsHMIQocxMgRwlRqLGSDbE6FleewoWArJqXMpJA4Ua1hZQVmIoEqSqxkzUSM0M852rePSZd+JrP/A1+Javf7+LBG5x/uQYRVlBG4M8VRinOYEdaSBbvL91AQ4+NgCssFG2nyDU92XBoftsD6DRfy1vE62cSJHwtDAGR97MEWhWXLe3CHDwec3CXu9V3XuAWBj35+P3R0cctTsI4m2A47Ao2AddI4TgnC1HjqZ9pMjsnjlbDizQdeGYhNL+Z3ejhxPju/ibBymWgkaLYAdfx5lgIAh0Z4CjlfquMxdjQWTxPcva4tLkglMH90A10TNjIJl/Ywaw937rGoHFvu8CP93j8ExmAi3aqfWWr58D55ijh9wOfl5I3WdcFhfZAjgoVR9a/eCeipjrj/uBMuPQOa1BKWtXMlizAmstiqLAfD7H7u4uhJlDVCU2Vsd4/5c/hWff/TZ8+4e+Dj/4gz+IT3z8N/D6S5/BzuXXkD1+P9720HmXCrdEVVUYDoeoqgpN02CUq4V5IAQrTRjgYL6H+1yGysNE/S5JkHR9VO1dR7U/Aea7OLOaYzDIsTIeh2uMRlNWIEDDoMmZV+QxMw7gcPNJEfhOwjPN9VzUyPUcylaQViFRCVKRIJNAxox8h6eSoDTIQkok0kAljmeQFpCUUNuCUzZzlhLrsqzQ3pYkAkqRks0IrjOlKua+rBs6VorGvJIClQBgD6Z93TXO23l37rceYQFhBAAaAwmLNE0wnwNz3WA9A1Q1gZ5uY1VpV88amO9Cwgnp3EcKHhHgDE8AAN2lWR0FUSclZQYgQQJpJep66gArwLAihUGTah/WGEgTAI4YpDQ9a7UltHdKb6YGE553lNJHF3sFPxu+qyShrFbcLwoOuBQYJAZZSvN8d7IPVVUQQiATOdLatmgL941GoNGsoBFSQFgFW1UQINDygTMncG5zpZUrSQhB80DKBY5FxGD/bbKu79JK6xUF0fo7wjO43BmAg75ba1E3FjUMSm2QZpTBxM8tqxEyHR5c+bYCwDogPxAcrQmo1tJltjENNBoA7b2Z95PaNKhVg8ZqNLKBdr9pGQAObTUaQaNNYMcMqp5AlnvAbBeYzSDKEgqkqBdCwNQ14NKeKxXSnB95nrv23Cm55TAZ6yj79UHllgGOZ96+iR/8O+9vIbn0/ljTwSXuoHhG0mmpFFSiIJIEIlFElARgpYAWRLQb0AakwUTZSylhA7YGwlpIayGMgXREg9ISEuLAqDSvEisBSN7UBLQ1tDYEgpUHuF2O+Fvjm2OtdeneVGsOEOEyHuHkVFJ3Try9hXKbBfh26WeC+fNgtPDgEjOOTCT6Nt5l2nFm8hcEkjsEbHyxS7ddvt09Y9In/LAGredi2GhDjjXENnpWfCcp8wUEFJRKICDQNBrFvERZ1jAGuHDhETz7/vfhmz70QagkwSDPIZXEZDZHnqZQiqw3hnkO4dLDxlhRDHIsHju4oiWYi95jv4FG57gtxjo2woZ+FIF/avXvYeDCUYi2788lwmTvPQcIbN17Agk8/lzve70AAybdFLLtuvUJ3X0MztI1aIMeuQsiLHxae5Dx3NL3HHX9k9AT72sLLGX0G5BEeYMPEtjj79b2CDU9r4gFKta29teZbjjIam7x3pjps711iecSAzds7WAt0DTt68JYAVIFRtXY9hoLgk9cm87eIfhKSofrv7oU9ctKr0CEsKd0rwnzdnEux/RQ6yAkxgDJ/t4UaZoiyzLkeQ6SDS20bggkEMIJ0ImfA/NZgySVSBuF8crAAVka0+m+B1qMbfCH/ovvxB/8g98BJSyqpkGSpvjsZz+L1dVVqEQ5LTnxLZwOvKXeFsK3C8L0bd+w0Ih1Mdw/UvKjeN0BWZZgOMxx5uxppGmCPM+gixpaN9BaQFqqOyCRZWmrbzmhuQ0vCbwbBHRjICFgGg0rDKAbGKVhXNpZ2yhv+TfIcz9flFSed5ACsMaSBhcaVlDKaZVkxHu6urT4AnTa7ippo5SQ/nr/2Z5Xxyk8f3hf7j7DurUirHUpKC00gESkgLNmNsagLEsURYEkTcn60VrM53MPFkiXeloIZwVNMnqohyalT8xjdfmnmKan7j2SU5w6HiG2rB4Oh0iyFLWzTjJYXEt9fyrSQh+ldFPGxqWP9/FKoiMUU5MytnFKtLiw8iiub0xTlvGpQlBaT+6nxpBW32jqv6ZpIJXCaDSiPkxTlGVJ4+2e6YFZtHkOT5Nvkb9dtmf732/pqXeyuPXh9ogYADcmhoV67jukNY4UOYWZS8Pu9wVDtBYGFo4m9TyOQURj4NOkx3tP9Db3TgUGSMjaj9ZOXdVuDvan3e7yf/E1Xwqlj7b1fb+VcssAR6hEvF54IA+eIF1mRUgJ4bQhQjkwAgQwGAFoAWjPWPCguX9ivMKBFFbA5dO2flfi362I6umlIEM1EY7B8kxYqG8sJLJAR78xwu/MOJlHOIgp/VIpx63gbVgUfcDGWwU4lglFh52P68HnDtve+u79Ui6HEYku8xVrKHoJM/d3JHzH6wEArMvbHhcSwBJYY9A0GrUzvcvzHE8+9RSeeOIJPPDgA4Ak0+0kTTEv5o7xdAyu28RN931ogxvx+QMs33uK8P9GrI8HfLp9ZR1jeeAT39L86BOal1x5zLUson+PePGyr+79bXH+oDUXr1lmfLvX9W3CnqFHWLOLwM3xCe/ie45zrz9aeg3vkcQEidb5LmCwyETaeKm1nmdMYLDaYv9yOuvH6Ih0IbRN+OO+e/vfF7mieOaP9+vuuLXXMdOfvvfEtKqvv6R0liboG0veN5a19fA1S9YsZPZM5sbdvai9bvl8mgikiUSiYoYu3r/C+4UjLEICaZoAyJFmAnXdoKoqTKYTcpM1BlIB58+fR55nGI0GuHTpEsqqhDUarGjR2kA5d0EhojpGvFuH8CGMmUUfoYvrG+m5IBJFNDxRWBmPIBW54dhKu76SkGkK69xBWQEUgPXgKGMZJHDPTlQCKTo0w1gYaGgAtRCAJRcBISVSpfy+ISFghSBLhe56jfY0a5fNLbS/R8AHd6e/p/uJ5fN52TuOtEbdJCf3Iv8g/1fXNcqyxHw+94Id0BaC+VlMT1kpx3UKmE1biRR/9gF9DBh0LWb5GUopqrMQga+O7u87Pgjg6O3fHjrSBzj5th+w9rvPSdLET8y47n1zpdW/nT5svbtFxMPvBpYAe2Og0gTD4dD3hbUWEovuTDG/Ljq/dfmz45auIG2t9ZZA1tKedJRXfLH5Z2tNBLr5WgBOgX6Q3NotwYUMrfuoP0zEMzKdEOTJF89zaz1A2gW7+Flh/22/g11gKORDcF3pUxjF379UZZYuzQWOz9d2yy0DHDb+12/wdK4rGC3vT1oIUkn3p6CSBMbBWdZ6DAyaVDJ0m/OZFHBMo5Dkhy+Fs9sVsJI4SqskrJQtgYUmmXHE1T3WbQjspyRcxQXIB05rF4+jw20yg74YUFW0mP7/ZMsRJuhxJnF3g1gmCB2KNvcwySICtvrqdDsQxTtZfP0OEAIs2maR8X19jEqLgUdbiI2ZEkTjoRsDY02r39lvWTvUuak1kiTF5uZJfP3XfwOefvrtOH3mDIoZaZYSKZCkqffwyocDqh/I6YzrgM5xLCR5Bhld8S/0U/+GFs57cCOKawDrABZrO0rQNrO6DMDrm7u3a24x3ep7b+s6i0PBH3+NdYBx/A5X4nOtNljbutKPSc+8Q+d8b90j2humeZcRj/64bnyNG7O+sYj7rHVoF2eH7Yx3jG/Ej2a+Jr7fybUhkoEN4IWPzcBzCzh0bgSG2EJJ9r5ua3+8cBH9xeePUqzfKBfnbJ+AJh2Q0xXgu9ex8OTecsD7++9fxqz5eSF53XeVFfFxm7E8cM3EEwMS2jStGCddASZ2oxQAzp7e8CNUVPCMNmlrWSsONE3MrAKDQYbV1SGSBJjNKkync8zmE1irYaxBlmRomgpaVyiKKZqmxmg4xPqJNRhjMJ1OMZvNkGUJ4HzAhffB7q7qTnCUnuNom+mAMo5fygSqNEGSKIxXRj4OlrUaQgJKSqRJ0hJgjdWtcYjpt7HG815ZloDNyLuuWMzk6ybEkSKwg46zLHMWDAoylVCxCxJA/KKbGPE+2cd4H08U6hequyBtn2By0L7grxGAikCJeDzmRYH9/X3s7e25OUB9MBwOvQbZ+lgB7bp52mEDffcCtzELMc34/P5kH2mS0n6vNbIs8+bxdU3a5qIoUDY1hJQYDAdtoW8B3GB3qDYIcagwFAmP8TVx3y7r34Pu4TJeWfWyAVtxMLCTJIm3ZEmiuR73bS/tioFRZx5qnMJIJg7gkAobGxtufvNi5P2ovQl1VzfPdbKeOlo5DFDy4xH9Y+PAaAeUOylw81qO32WMdVYTIS5H/PtRF3V3zcZWF4s8NAO3VCumVcYYGE0Wf7GlU7tOviUL87ZpGordUdf+eb8by1F54Fthkd+yBYd7dU8l2gzu4u+hCCGdeWBCriouSKcx2gtSRhDQYKV0cWDc4rKAj7NhyJ2F0Xq3v0FYAwEyWYTbCBjVh4gC5AjhETWWXFqCUvznhCMCOMj0kTQN1iHgcfv+k4c5AISF2ccwHLewGTZvgkAHoe4hFsvqFBYY/qNApA5rRx8B7jJz1hPViPDwhunvW2QE+NMYIE0zNDWZzjWNgXCuKgIaa2snMB6Nsbm5gWff91VYWV1FrTVW19ZQVCXm0wpr4zEmRQFjDUaDIaZ15ZiHdGksKF6v3Z8P+949zwys5D4AEPxL+SLhGeFwql/DddwiOp/RCyKhOhxLduJfuHwJc+L+sYJc/liGjWP+eDLb4VVi5p512bDRvf4BdLOIWsJgAoNiFhZKcKQjEmacDjEEb3MAE2A8bT+wnZEEJrm+XWCjcxyLrgv9tOQ3PhffHxfuF/4wC8I1QttiydtdEDMsfeMYfjdR+9q0MGaku0z1ceblMoGrn8YyaARnTdEGVPm+8EzeS5cLE8vqG9Ovw66l80EoD9u58Fv60frEzWWZALDONQiOF5AAnBuEsyTRmszMr93cRZKS4DMYZMicBrg2IGsMTRQnTaV/R1XV/v40JR4jy1Nsbp5AURRomhrWWkwm+0jTFKdOn4aQAkUxx+XLl7GxsYE8z5BliQ/+mGWZd6NxPbGkmTGv4zvcXx9YIQEDQ4KwEJjP5phM9zGZ7gPOVFubBsZqCOEADpUi2GmgJdSCqYEgFx7jtK5aayiZQAoFaHjQwxoDbbQTZh3ZMQTOFy7IpVIKVpMbS5okEEggrXOPVhKQktwvo6b7Yiy5MrtRkY4+IZqrontP3K2WgHDd4VOWgRu3wh9JpTwIUde1F7RnRYGaEB+srq6Sy5JSKIqCAqu6/oN07zSB7vCn1rSHK6UACx/8kPc+D+S5sRqPx7DWomxKzGYz5HWOJKWYAJULsjmwAwDAeLSCc+fPeX6CeeqYv1gGlC7eg9Z1BHYFZWn3uqDFD/O5e2wMK3kWn1EVJbnv8Bi4ecauKexSwsJnDAjEoFBfYRcKIUMcLn72aDzC+fPniQd252NUPubLQrwS0btH3a5yJ4GKt1xa5Ivm6FuVP/rAsVge8QAGW01Z4h7ZHcVoi6bR3mWGADLnruLCAPJna04bC6NJidjUGnXdoK7qlkXKQXPrrbb7d1s5EOC4fn3mj/dvztq/DUoMnKlfYBgcEfCbYFh0jTbO/1K7gQ2TzGiNumkwnTYoCkK1rKVPKQApDPJcIVUAJUaJOW4eVf6T5FconTUGXFAiHygNkebLHbP2S0R7EhM690+XyAqEaLnzWY3pRGN316CuSZCTAtDawCmSoHUnBkdrAtq2RBMJSX1aRBYSvMAJ7vOeEm+c0enjTnP/zs77lj1nOo0vtb2foYq3zmh3AY6uufth1h0LxXHmt1uz/qVa+vqTNN4d5sKL9/7G1vxr95Pz41UJmpqIeNM0JMhaQAiF1ZVVnDlzBg88+ABGoyHSNPVB+7TWFAxvNCQtmwXKunICmoQRdum86z1v27+EtdVzrnW+83uX2Ucb0Og+p+/Ydt7Z1YLEVRA950V3PTODbO2CEN+9Jjw8PL/TzC7Z9qCHp5fdZ0dMfHzMQC/Rtja4Ebed6TOzibGpbdAKUyBoF0IAKmqPF0jcs1v9y3XpE4w7bbHoEVD6buqUhf5APH1i4k09Ei8T2oYoexedD9CRtcIHMBWeJkVViZjYwJjb6He7ML+6c+9WyjLGqb1+4KyDuM6ht2NQlb/HiqeD6HPXKiK+J65DXEdrYrBHoN2P3e9H7ZcgPFCdIkHfm+bTcznUibUWSZpASgUCPYwPnEkyTJsnsbBOeDJ+WliQ+02WKYzHIySJchrxGnBxK2azGQACWigOAveZcL8ta2NnRZC0TOtfdPq0h7EXjv+Kx0JKgcFg4DXcaFywOymRq4RAiUgoCHu5BVxgaCldcF73bCUVARygOBEe4GqIRlD/B8HbRu0ljamGFkBTBx7OWgsoCcGKKhu1nxpzxCnRN28DDehbk8s+jw1yBNLhrTFY6ZblOVZWV7AyHGFzcxODwaAVH4bnMbOhXeUH+fabVkyNGESJrTeMMcjzHPP5HNPpFFeuXGm5qLBFAwFvOdZPrOPe++7rXc99861LO5Z997JFlIWi75o+4DX+7HOV4d/rou7VmltrPbAxn8+91UofoLXAI0SyFCy8lZEU8HE58jzH2tqa2xvh57lXS0Xt+f+z92cx1iRZnh/2MzNf7r2xx7fnXllZS1cv1dU9GvbMiMuQRHMEUBoSkARBEPhMCBQgQHrVgyCBgAABeiH0pgdCECGAIikBQ4qg9CLO9HBIdnVXV3fPdNeelZXbt8Qed3F3M9PDMTM393tvfBG5VGV1l2XGFx73upvbcuzYOX87i4vvVKQd+a9zGc77Z1PfuN7cGiO3zIzyQHz3IB6I77OqyM9mK+vxe2zITjqUK9SgfWP6/sICUZ9D2QhwzGYzyvI+//F//BxYAPAf/bcXg3s+ftBQGRIwANsVWBAQQyajR7fipi0MwbJYNDSrVhhqsOCQGB2KSaUxhQuBooKwhDwfZ9erfnOQjT1zNwmnKmM/6HGRdGE58W9WphLAYR2rZsVi3nB+JifVEACOTgAaxYbAMVFhim/IAA4VpYo7LcCbbv4FELSCy0uDUkPAYdP1WEm8CQCJC3tsrQG9Vcem+jfVm9f5SRf93QCQuwM5cLPQvU1Bjp8NxkMNn1sDNRgy0ESfHqIAHVdTvvak7qFwrBAfW4UI803TUpkynHIUHB0f89rrr/G1r38da30SfkAEtKbrWHUdk1IC0J1eXnC0t482hmZD6MjxLPTL149k1Q3mxi8RJseK020AjX4o4nitz9O4ruGcM1g7g3fkbc2f2daBrXRPLn/31z79OdB7tinz/fhKktVN4StvsmZRBOu8jCZ7cCNVkIRxk4OYg/6sW4eNBb5B//P2+JzP9zTO5qFONWzExcb3BhrMqXYIWqjss74vcsreK+DrAEekGYVzXXjnzfQ4aP0NfHb8dzZMa2UMwGwa8/x5mWeXBLqhNcFmnpYrqSnGxkh4G7ZF7u/aYcyBoVm9Hz2X17OdH/gMbOjTA0p7+vr7z6KZ/e7uToqu37YWZ8AYjdby26nISyWwY9s1CQST9NsxBoGhKDR1XSVz/729XeaLOR999BF1XQcrkQlFYcK4ycl+v9eum8gP9oNtnc8U6XzsRZEKwEY4aa6qitqUuABwlCoqa4pS62RaHX9k/ELdSDIw5xyoYNGhxa3EKJ1SjMQ2aK0zM+3eLSWilrHfcloK8VQ+nrqr4B5dVmYgm23bV/tWkl1n9JrRSn7vJlnjZfLHmHfm6yPNGb1Cns+zCQEpj4+PeXT/AY8eP2J/f5/dnV2KkP2jCoFvjTEU2qwpUZHP5RYJq9UqzVkc1xQToOt4/vw5H3/8MdfX1wkMMcYwmUzY2dnhzTff5OjoiOPjY568+srWvo/HYQwy3PQjA7IOjmy7dxOQsi0WCICKWQjo13kENS4uLri4uODp06esVisB+Mj2tS3zneQF78XiNQPqotvLpJ5wcHAwyEjTORuEsu06WGiAUMuG77e16S73fpJyexm6Zz53ErtH7+rncDwON/P8QUsyMHdMS7nFTnSvihv2GATpU8nmlkKbadN7n6zWEriReOf2vm7u+xen3KY9n7TNGwGOg4MD/p1/53+TEH+A/+2H/2hwz//yd8/Zr2RjzoUPaQzp72g+KPncW7rOslotJRdx19K1HV3b0TQt19fXnJ2dsFosWS4WdF0wSTcF+7s7zKZTqrpM/nzgcSGqLAqUVuiiQBtNWRqKohZrjiTwqLQJkxiNjof2oUYBOaKyHE0fgUGkYmcl33XXOa6vrnj2/DnPnn2fs7MzClUyncyYz+f41oOTyNIuJ0TVC3sO2ysRWvqhtOaOERKHG55bX5Gp79ydYNYUhw0LPn2XBHI9AB1u8vu+bXvyU7xYenoY+sJt2kg2naCke0f92HT/y9p5W2Disy65kJSfBORt8pkMljO6PM1XfF7AQE3M8S2gElKBV7iMiRttQOskS9hWgMzClJiioqoIQc480+mUV155wlfe+QrHx8eA5vBwD+c9TdOw8A5TlezVVcgfL2f6hweHeKWCM1oGCoTf20Y6gpW9wLk+f/lnN9GoYrtg8knK2nmKGrUl+2rTNnwTrb1MeXW2u0NDo4J1wy3hH4+cOuVvH6yzDc9uu3fTd3K6/bLm3jwWN71/rY05bjdqfFR044+6htsAAQAASURBVPXmxvTPbcrMlz+3fh2FsPXvx8WYgpsEtOE75YRx28nxOt/cDFaMat3wHohC5PBHPpeTdnFly+8fXw/fPYTZxnXK78xcNx1oyMGDC1nSNoEnSimMLrb05uV0lINVQZ5FKU9RaIqiSspitPhwzuJcN6hbKZVicCgFRWGCubvB2i7E2rApVboxmoPDfbz31JOaqqq4urqiaZqQPcOmPXM6nYY9LI6/yERamyBs2+TyopXCKImbhJeYStI7hVIx3aBP9eSkvVyKUqu1Zn4taUIVMJlM4kCinKOqqpFCIG2I8c5siOOkjaasPN4pfOeR2KQyznlq834cM+BR9ftc3K/kffI7gV7BgsMUjSj7RYkxktbUBBl0Uk/QpkApneJXCDgrVh9xjErdp+BtWwvWxbj5qY3jw4etJ/qs87NNMonteljZ4ZNrwnw+T0DSxdUV9iPPyekps8k0Kcx1XTOdTqmy6xg/oprU4PssKjGexHQ6TZmYxu3f29vj+fPn7Ozs8I//8T9OSrjWmqurK3Z2dvjWt77Fa6+9RlmWtLZLQVABdnZ2Bi4ecZ6rqlpz9dg2PrEUupcNb9oTc5Cm12OGCuH4PbaxyeWrbdt0z2Qy4R/+w3/IH//xHw9ozHtPVVUUIV1urDuXaZ33vTyW77m+PySdTCe8+uqrVJXwTWvt2jFsGpv0fJSFwk8O598I4m0eO2CYGpfEufO33qpsA1C2y1pJAur5/AZdSWSFHmDO3YXGEtVm3r4d/BDeHq9zkKIHT/r9O+w5qV8arQu09oH/+8DTY5aXnlcJIKzDIeFKrKiUfHd6esr19XVwA89AXRhYWOWy/V2zEH3eJV8Dn0fZ6qJycHDAwcFB/8HuveH3h4qjyTBK8jjuQe6HFM205MShTqhm2zR0raVZtRilcG3DQhsKpWhaSZdmtGE2nTCdTsLpxAjgCNcohSlNOEHQlGWFVib5cucMMZmXqiwjRwAdolmn92CdTb6TOvOHi5tkZ0Wgny8W1HWdUPCyKCiLQvy9OiiLEqu0+DtKIwIi5wYACzq8X0U/3NtPfNzsvPeSQWbD90lJ+JQo3k2bRQZsr333snpuU267GLYJBpuEiPBH/iu1LweFbmL84758Hgv3prmL7xN62gBkJeBpUzDR7W31qW6pRDbITABIlhyB8WuNRgVQswvCeMFsusP+/j5HR8fs7x8wm+0kqw0YMrvURoVEvlcqrfTciuSlCvMdyetlwMBdjaE22X8lYEON7vMb5nes0N8w9zf9/XkVlV0M5uMGoXOgOt8BELzr99sE020lKRx3M527oUFbyCUJRrmQ9AlfEdbkXdhMVFSypgiIlX3PaL58f9snaNu6e8Nw3tehvCHYs5lGNimKct3fE6098me3np6qzeOYPz8G+cduRDn32UZ//d+ZgL723iggx+teKB8qKRk4E5StqPiAxE/oBXiVYgrocFIv+4XKgAL5PkAfoXGaEJpww9qNckzsfeBjDIGywcGE72co5/kuC6ykvIc8Ow1e4kQowGRtW2vPcOys64Hc/rBlCCyk/c05fNeJEhHmNj+gcdYGq+BelvL5It7QnvgTwY/8u1we+TSyglKKsijX5BTvPRcXF1xdXXF9fS2WF82KqqqYVvUA4JhMJlRVxSQDOGJA0roqKYNSnitMuetJSjMb3huDio/Xa1VV6V299YweAAvF6F3xHXEO835v+p1/XxVD+WL8/fjZTXLRtmdsI+BFHKs47nVdJ4si7/2aXjRuzwDoCt+5EIzBYyRAr+oP76IlzFrdkQeN9h0FAeAYc6ibSz4m27572X2fRRnWv0X+YbMDzuZ5Jf3Id/n9WZ236M42elmnnT5F7bZ7t8vim8c6ytY2ATbDvv4ylc8L5PhMgozeJFzfxDCSAICYIxrEBLEIJo7OCUI8TguaD4RBhwwrsVIkOosFry1eh4wqoSiC0qNVUCh6/9HexCukU/P9j9BPtiLCj9ESN8Dkp+Aq79s2KfezL7dVFn7ZiP9X5XYlF9g2cecIfLyMkUSBMq3XtBmEoJrkG4XvN+DwSh3cyATAbLG2oywq9vb2ODw85OjwiN3d3SRIxSjhssEP458435v3J8VzkxKypS+fBOAYCPHZ60L2s5e+86ZyFyYuQSo3vCUNQyY8spm3Zh8MldbPYTMZ13ib8blrO1KGy1u2x9+2IaEkAPpWL7idT3N8vSbuDRu+HF9zt0wncDcBQUcQ4xZ7QVQAb133hna/vG25ItS/+abXbqL39XbGzf12bUk6+OhEMAcrhoJpX+fQrWX9foJlQb8Ux+2CGLbXpQi1W8zjM9pzzgdXFx1cQ+qkHErwOrGKaNsOa+PJYD5HAuzIvJV434GP8XA8Ch3a1mdYycEN8BLrhKhoSKwkreQUWoX+9gCHR3kjd6uhUJ9+cCgfTrnz8TcavEb7nF7GAn1M0Qi+Wx83ue5joPSinw9pzDuU81jr0Eona9iu68RSKsTqSLG/yJauH9OlS9Ye6eas3bc5Kd9UxvdFUADy4KCW84sLLi8vk1XPcrmkLErmIRZGURQJ4BAwo2ISrDmiFcf+7i7T6URiQBQGow1FWQR3cd0DFcHCuWnEykgskVUaHO8ds51ddnZ3UoYV5xxlXZG7rG3KzuK9x1oZ//X1u0l1l4WmUnYpP1jTPZg5tFrLLSs2Axz9M073sd+MMWmdxjbnp/q5VcimecxBKRDrcOc9Bh9SuqoBwFHX9QAU+qtW8rVx05pQSrF1f98AIDEASW6/p206WHw5qDFqygZdeAx4rOlwA/Clp98Illgb1806zvorPe8zy6KyXl42iT2xidCqEauKqizx1qGsQ2cbX15nH/ROGJdJ5wserOQzdgps16GMAnQ4DAhUoBRYF64l5kZCZgW6lwhW8tKeyJzv7cbThqwpi5KyjCb1o0WpPh9l4lflVyUvg41yE7eDW4EbL3uHyOAesHgvAop1It1GGa4qK4wpQpR/i0JzcHDAq6++zsMHD3j11Vc5PjqWUxxjWCwXsnaDsCm8QBaadXZwahL7ceuilIzHrTo4fnb02aZx/byWdgJbN5RN/c9TdLDh2UyZVWpzJpJt5c6gTHyO7cOz+Xzisy95Vphb3XsXmWDbOttY+frlIGPNqJ13gTbkgZe77mwqSdS7QVDLBfTblE0no+PPtln0yPfZuKjYhqzNGaiQv3NzW9af+zQlH5fcjDi2Qa77eBTZk2wSrOMtKqW0BaXMQMnL3xs/zwM8yg0KrQxlUbEz0zg37S1nraQSXMyXvSVta3FWgA4jHobpcEZhQPnomRC+68GJfggSNECaRe9CsM4CY0oKY8Od4vJCsEbJqVUFIKU3Jxc3CBvpMXybBP6QJlZOpQNt5kCIdwkMN2XvujK4D9uDRCrG5/B0NiimnYUQA6FrW7quChYJmgqFKYqBpWRUo104DYhtEQVE3LTvvqjjkL+ccM8uJUae1hrtSZaRH374AZdXl3TWYmxvUTlfzAXgMAV1sOLILTrKcF0UBefTmqoqKcsixXepqipdx58YBNNai/WdHHLYlqZp8N5TliVvvPUGr772Csf3j6iqCqWgbVfImokAoA30piiKPIabfBcBhr5EOhzxFdUDlvGuTXxo/BOBu42HsfE01CuqosJZAcQi4BDHtw3pO++SzS820tNnXvL4wZo3xjCdTjk+Pu4BlRA38Fdle0m6qO9dVsblrnLIOJDodnAjvNv2Vhy9u4zEoIqZvBKfD/Rv6WO3SF0quLB4us4lK+n4nl+VYflUAMemAd2KRG0qo891CCBVGIMtCgobXDwSAizmkx4ffK7yTRKisURME4byeOVwyqUUsXjwyqV3O98jrn07M8R1fMQWBVEtTA7lxYIj+MrGusaMLQd0Pq9yF0b6RQNdcoR0u7D6ckT3r3NJCkoiUin9eG5WMMZFBL9cQYlzozKJXBEtldIpXrZOZf0oyrKiKiuOj4+5d+8eR0dH7OzsUphSBNuQEjpqw3k8kDx7x2B9xu7dgoTTicttSOYLtCQ8fhBHZ5NCuAn0ue3aUPouEMftS1Rhcu78WfOa29aWyYy3rHg9vs/N9d+BD8Xls/7R2nVozJ1wPM/tsZYo6PnsVHETuLFJwL9t/bFsAzby3+OYLX09w9G6qQk387MhFjWuZ/PffvR7M/ATfw/3r966Lb93HLg0/a16nptABq9Qqlgb92GsifX9PGZPiZ+XZSmBH21HYSQoadu2Eh8s8HTvCYGe46FNVNgVnhi3QoJ3DkbZB1BGmXRSL89LIFStBOiIgI+WvCcCHOiozPagj/eglU/v1P03gb6VgC7jeBaBl/kALOB7m95ovBv5qUt7lSUC6mEA8c6jTZzn/j1aS2a+eNgVgf743n6PDBiGHsqTL9+XcxrZzMe3yUaR7nKXDoNK835+ccFytcI5Owj2mTKiKIu1EvA1l1ttUdB1HUVhsLYNoEZB28r1dNoDaJJ22CaAYzqdiqtUXQ1cKSaTCY8fP+a1117j4OAgKfExKOom3juOrxbjfgwBCQaA4NitJcoA43FbBzaGYz2+P5sNkVWUZP/quo7pdJrui+73eXa/cTvH8zdsQ+8alfoTXF4mkwnT6ZTZbCZzhbjIR2v3v0pl856Tf7bO83N+Eu+IvDjPWJJu24STxT9Ha3FMI/l6GVvobDrcz2O85H9v6mv/jA9uln294wCjY6D9JrDlr1v51BYc24SgMWiwDS2VDb1H0rXWaKPRhUF3RgJL+Qg2BAOLuMGkTxkIj+m7CLbg8D5sRgEcUVpOMX0Gq/enBIHSM+L3a9e9gqe1xmiTCR85oZM238+z3LX+IaDziyv5otxkBja+71fl5iIWHP1iGIypGm62N23yueWRCqhhEn5zwZBIe/0JijBcua6qitlsxuHhIQcHB+zu7lHXE5TSjM3A42aet6ffh/o2JwoZbEbDrS/viIp9+CUr+cZ6k4C76blNnw/nvR/TW7Tk1m1WRHeiyNNfUvMd+ZbK/n3pvZ9g0u/yzG1P57bX+JJn79j8O+EtN4AamwCOO4EtUdGE0MWboZyk/r0UePBb2jGSTNfas1l5yevf9O4cuB2CuJuk43Fd62O41kY1GlcFyXNEKTT6xqCK+WFSrkCl6pQKrr5iymx0mRTKGGSzP0HsBmOgQmNU7PPwy/6eeKWiI0AP1EgwPQE1IsAhspxCa5+AoOHYeTzBqjaOY+LtYpmLjmTlwfuBYYQcJKn0jFEqASTeunSN14NZ9ABGYbxKLiXRaCkCAjm/VEolMFerrC6lkqy4xrPXSX/zfaPPx9d5G+LvXLk3wWXEec98Ph+c8MbUvDE+hgW6QIgR/BBAy1J0HcYouk4sOdpWQI88OGwRgBBx3zHJ5SW2qyxLVqsVAFVVpcwpdV0zn8+Tgjd2Q8/7mO9/Ob2vAxnDmIDb6hvXva3cJI9CL6/mgUS11gngyIGLHLDI3zsGN+I6UkrcXlBKgo0qyawU3YliKl6+IHL8z7P0c5IdAmRbQFpP/RMjgCHscRH96H8lnXI47ZvB9XHWk2Hb4n4xpNv1n816c/x8WLfUGy1AtlmO/Arc6MsnBjj8iFtvFoq2gxoDRUZulg3eGLSTQKG6EIADr/BBsXF4Wmcxaqi4BB0s/e4zp4D1gtjLJqvwSnw4HQoTbIPjCYoOLiuJTJVKxwCeHujwKpgUBYQtMnellEQAD/53wWIxmUd+nmXbRnnXe36RZdOm8kVt6y9z2Qps0K+FeB0XWVii4X4FGROOwIfWBW1r06nP0eERh4eH4pZyfI/pZAYous6hdUy1KD7eUTjLhfQInYxRigHA8hmPy63v/Yzfva3cBoxUGZpw08lDD25EEPiWbbhbk+9U7gxyfI784C41K3V7lq7SgI9elmQ1Pxzk26BDWRmACrcsY4V5XF9/352asiZ03axEsHayPX7/8O9NjbkZcLihpTfUMRRU+/b2wu6mNRef2XaKpkaLzvv4bHzPMLj4eC0Lb+z5cZQt8tPf/l2y1o1RlCVUlZwyy2n6LJnRL+YrmmaJdRbnJNObVzH7XIGnz6KSgIecKPy65q5UyEoSLTiAGJsD71CuTwm7cT6VT+5uzvcSmQmpiLZBZnIdlAvAdm0PcMT4CnixHIxPBLlRa4Mx4iItMaFUUjSNMckNIynQ8UeRQJXUmwCsGK3pEli/Tg+34e1joGMbeJ0+1xKXrgspS7XWTGez9LxzjuVyOYifYRqDUf3+G/tsCiUx8YyhqrLAo3Wd3FpiYNv4zGKxoG1bzs/PWS6XyUVFax1SFxdcXl7y/PlzjDEcHx+noMfA1kwmuVtWrkcMrD5HoM94vPKxzLNMjA9j83HdNgfaGLS2qW8griVnZ2cJ1MnbMm5vXm/edo1CFVF3Easp5yXN8+7uLvt7+/1h6k2E81eoDIGDWz0Rj9ySnNonvbABaM0B8yGfX3/P+n7knM34/LB9eZpYa8V6rAdZBDz14SC9B2QCR1Hr1ibRhcVascBrmiZlRxqOz3i8/nqXzzTIaL6pb2PaGxFUHX6MFvM+rcR5TsdgnxpVBKuOsLDlHAAigh/3XA3ENB5KSeYF5yTYqPLyt1FCMMrLuxRKgokqlZz2rI8xOkRI8Dpmj/B4FXyknKe1lsIUGKOzSNI+7/BgjH4eqvq2TfCLTPQ3o+W3v+eve1FRew1lMF4jJWjTCWD6Lr9al19xfmhuJ6d2QdCwkrJqb2+Pe/fvce/4Hvfu3Wc23QknitFcW1IAGkJker0uWAyEk/R72I9cuM0/19x9vUlWyR7QvKlsGJYb7v30dLsuwGXfIXzHD4S5fDzjfeHe0ec3lXjYcZuSyflbs1x/us1Yff5M9Jb1K9TAx/vO9W/T0uJHdxiXTwNwvOyzu4rRmzJ4wfb+KNZ51jaQTimVUmDeplU3DeH4FHX8nvjdpnb7pNSvm7eLYpzfF3+2EVYPrvRyghNLhtH7c3Clv1boeAjj+xPAPmFbEPUVCUje253SNDVt26EC/23alrZpcL4L8ZTcALjuUQFPnopXBPAQyd8DMcio1mAkQpoixP3xYt1nIFirRFBnyL0jH/HeEqGBOLb5SCqGNCu0kZl9l72I64NJvxw86ey6nwbnHM4GkAc1yARirUV1XX97Djopkz4fB6ok/pBNHpvltLus+VxxXi6X6dkYC265WOKcG1hUpP3aM1C2oxuOZqiEm0IITathdpPY1txcPpbFYsFiseD8/LyflwBuRICkKAp2d3fx3qegpGOQYjweyZJmdM+mg5o49mYDgx7zlxwg3AZujPmRgBoKU+gEfMU2np6eslqtUiaVOOZ5ppk8O8/YigOyjCCeFDfCWsv+/j67e7v9eAfF/a9a2c5zb9Yv155XfciACG5EkCHLIJyeeZlsctP6HOvBcc6ck/gbQ5DDjUCMDJhmmOUwPwnpui4FC47rZpvePaavv47lM3FR2YRyxr9fxrA9hF03IK4J3IjZTwLibyRXuQ7mWqlWFVxW4maLEgErTi7hBMD3aLtKxCA3JBQeiOF6XNj4lCAl8pkKQaSicqFUiuGhAuqttU4CXlI2f07E9VfBggO+2G37Ipd+k1QDISpn9op+zeZMNL9PBKB4He+PZn0i8PgRg44CfEoPpw27u7sh3fQhOzu7lFWFQoXgWcj9KphixoUY3084BQzthuD64LPNf0QmvWg7/Pou5LT11jE4FH9/jqSahC75owcmVLKvGQj6vVaVfzi8VCrEiP0E7bht8dn0JH2o/3bYxjsqz+qOj3yerGQw5rcsa+Ox7frnULbtBRtgjzsBdJtcn8bPbwIu4uebrlPdUUuHxMteXnpelr9r0zs2fbftsEDqy9vfgx6bSg8+Z8KsGpNQjE2RIRiZgNvz7tiOvp54nx/R1HiERFk14A1K6RCoTpR6Zx0uZh6JZ6BpDEIw0BT/LJ4ukpT4HOyOilyAgdA+jlBwWUmAtmPIuQlnVOKDPgQ/NoztEOlN4yAWuaYfO60DH/dpfH02iM56bGv7uR3todZaUN0azWmtBazZAFb0P6FVavu620SLW0HBDTQb9+IYX2O5EiuNqq5TUFRrrVgdq96KOllA0Fs+y2cKbZTE6vFOXMeDtWUaDwgZ00QWdt7BEq6vr7i6uhJXcCPvqapS5HXnQkYUg3M2mdvrcEhYhIwsAN4N3TxMYYbjNsSMBvw1gnPrY5fdlK2tOAfxnvHQ5wq2zBV9BpkMZLm4uEhxRYYy0uZ52za/CYAj6jCe3d1dZrNZcouJ8/7z1DM+zzIEczeBHCT629bdNT2U3ApobF2X83vWJv02AMe4zeMfmX/W3r8ue6/zA8ho23u6zgYLjjZzUxnefxeQ9K96+cyyqIyVpPFnmwY/XWuNMiZYcOhk0aF0cBnxErXalCW6CD6d2cYXN0HtAQ3K65goTGJ2RBCEGHfDYYLy5LzHKEU8MogpMC2yYcfUfuDFGkRaLhta3NCVBEqLCLfXEgdB6xBEMW1qORGPuSdj+r7z+P+yl21A2W03/b/OZXy6z4axzDfZPJ1Zzoj7CqOpaKg3MGjvxGTShuwp8YRCOR+Wr2Y63WE6m/H48WMePXqU0sIq16e30ilTABTK4MkEgbActWFgbSCxSOM6DX0ajcMIlAfliaL5Rh1t45rz/VeZgjBWqAY6yC3KjUDBqB6FAi1gRPRpHzZZ5mRNts+ryhuXgyU3vXhr219+T8/ChsCLz94j05vTJHfL6IKA0Lcu2Wn6HR66fWNuWVufJTKM0k0gxx3a+1lwwrVDirHiNTpd/6Tv2Hq9UZmAnKJ90FwiL4qtGtc5rDuvQ66jcDxUbIYAQn4/REE68tb+O5fFaYj3yfe55UWyNU3P9y132ecqez7n3fpGvpEA7fivUhgjwTidC8mV3FAuU0rhC3nAGMNkMkVSzZpUl7OWPJpnGsvE9MZWFxFUsKA12nuMKkSmIwM4nAAERoMJR6iWDpQZkJ3zIUW4CUpiUGicyriJGs/XiFaDAqoG36c3JMUn8nmLpQsAR+y0d07glzDR4lqpKdouHcoZY0D37g65i2XMMuacpE3doMeQPhyTZJyr1J7hs/meP5lMBkE440nvZGeGqUp5hxM3B9tZnO2zk0XrA5GPpSRLCU1ItWrCtcfj6GyDdS1aa9rOULTFQNm/uLjg9OyUui4R93BFPalYrRZcXJ5RlDq5pVhrwYK2OmRkmaLD2EY5xRgjWddGFhlj3WINfNoCcsQB7UGQ8ZrcDHzkwKZHaCfGLYnfP3/+PLkApWwo3g/ccPI6x9fSsnU9SinFvXv3ODw8TDFPoju8LsynUR8+VRmT9OclnUcdSraoDZLMJj1T9Z8PrSV6oDa3nLlxTl4i7I3fH8EtayWmj7c+ZUDJA4QmuXtUfaR1ASyl7rbtWC4bFoslq1UbgOmePn4FcgzLp86iso15eB8AAd8DBtY7+R1+HAiQEFK5Dl1UlOQ8d04Yb1EKyGEMeBesNFzYgwWMiECHwuMU6AguQEoTGxdHvwAkZgYKlA9KHZKHGq3wTqGdAq1TX2KUbHwQX5SR1GgxOrVyopyg8SachHR9Dvl+95J254qJGuMgn9F8xO/z378qf/VKzKC3JkPF39ncR+HLpBMASTEX6dxEIdOLOGvj6aQD63z2k2XAU4q9/T2Oj+/x4MGDBG6UhcZ2QeIOAGEkVW3AOjFkFoEGlF4HK1KYgg1Kfd7H/LukTHvHJ8nTl0EdIQJ/L/psFFZvquuG9Zl4gCdZo8mhYHynGt0/fPlQjdu8xjeDG7flBbfvaAgRmLXQb7yOvzermhvl/buDFeoTMtNPXXpGLupBDL4q/wzme/R5pKuoQiJ/JlU5v9bhOiXgVGTWjEM1NKf+5APObUanX0mDvWrLda5m9n3ogzImN6bBi6WW3jqgH5+8iHtbeEfSQ9ezwcjfY1N2nQElMRBh1mof3yejGwGHTFQgx3+2b6O9hYL3odcDnhUDp+dtU6ktca17pI5oHBBFnSh3JKOBbMiUipk8wGlwVoAO68EHRcsBuCBfKUVdGZSaUFWG0iiWhaKzNrhquBREkqzF0lbXv1NFHlWI8oxDe+l/bJPyCq9CoFFPlv0kcPqQJtQBynu091gvCrYOLpGFMWjdU0hUOD2yOQT72/575zK3ORmoaGGbn44rL/E9dnZmdE0fwE/pIt2bK0ge6NoWUBjtUUXMZKIxZujWIj+OIgYqDTQ09GT25GBsZFsJAA7vTHuDCtYWyKHdqhVzdWc7iqKSAwcFjx88RBtNURgKXWJtCx6KohTaUmLlktyqfXCxVlK7xIgN8ePUMKhifmCSu68455jP5zx48IAvfelLdF2H1pqHDx/y2muvsbu7m+J1xOKcS9afs9ksjd9qtRoAHJtAjHwu1wCObI1tOzjLf+cuOBEAyt/ZxwZRdG2XFM/YR+ccFxcXNE2T7s8tODb9HiinKliFowbWodHSdf9gn93dXZxzkr0mA7V+kcWPfv9cy2DLGMk0Km+ZoL5+EBw8pw+y62FP7qIzjenF+xDTx/kEeGxyUYkxOMZWgwKaSn226+jajnbV0DVtsN75RUFbX/zymcXgSAs2/Os9vRVFFHjUcAGMzbuVCj751mB1cPcgCoH9FiXMV7Z4EeriW0Oe87gZdS6BJeENeBU3qH5VeNU3zMWNBJFu4gmJ8oTApPKYt4KeaG1og6lQWZYp4nEu6nkcwyBy6Q0Eq8nkRgPxVp/h6ZvH/GWfbzLv/aQgx6193uTuW+sUN21W8b35RnrXdt+VMUWhYpP5aN6OTWVT+wZtvxP7zwX1Uf9zqZsg4CepGxFIoiq0oamDE9uAWjufK0MiXHpEuIzgnlEFKLDW0baOznq8MoJQaIMyhqqu2d3b4/DoiL29PepJHU44XEhL6VDKowOSJ7QfT7bE1WvM4H0Q6BPAEBSROAKSAVoNllhU/qLAG4GOyEV8/C/ylvC8i2szaGCKPmRdNNrOFU9pUlCGRuOcAyJKhbqcp3OiLMTsS2MFN82vd+EEKs0UsVWxZ7gsc4KPQn7PL/vPszgDDFSAAV34vlP9HAS6G0MsQ/Lq3xhPSLI7Az9TiQ/myu5YCc+vc6Xe5xWulfxDP7iM3L6P9ZCtlTiO2QREPrC95n4883XUK1j93Qqd3pkrrtk/4bU5CBTvH24ZkcZ0os8wnLHNoZ86vK8XmTLlOJREw37MbzMaRHhL/3ekc5XFwMoHJiph0YWzB1VSTAVI/YyPunzIUs/DvCnoY8nEvQvGT8A4mGCgX5XHm4lv7Qm3BzX8oN7BoW72dlHI19fOcOazbAmJD/sUqDPWn+/viRep/nmter4Sf/Ieq9TRvjmenu/E9vaghxKLDjzeWaFhdFAsNVoVaGq09thOUsta26FUb2Ld//T9761OVPa39Nd7sZBVWmEIlrWBoYtlAJkhy3CPVEoyyeSWcoUJ8UZ84IdRJiOvox+prpPxkbnQuCCNOpfPoRI+q7W8r/AoJ7w652RpTqObtA97Lw5tVT9/3qY5sTZzT8ioXjKd+b5j6e9A+4FuxT0km/NImA48VoA6rfFWkCytxKXEdS2ubdnf3U0AR2lKnJP0uHVVp7WslSbGafE+hqELbkY6brYiw246DY8ARAQIrLUpe1qMNaG15uDggJ2dHaqqSqBIDiJEC5Bo6eC9H9QbP9sk445/p5JZWA3pM/aR7PN8lamMH6g07gKSBl4T+K7zLqw7R9t1tF1HZzucdxIzMO6fYTMf7I7ZVpTapRTWy6k/RmKjyDqC2c4Ok+k0yYFK9zJTqi/j6RnHy2SD9c+Vyp5JvN+n3/l3uYVwHIOM85J0qzU+Tapj/PetZfy0TgZNGOyn0c5e+unxPgZPdmn/tD7syKE/zg5llrz/47G46ft4vQbEeZILV85V8nEf728q1UXor8Z1FhuCQ8eAzT6Ag7EMLLFHJV9v4883z8Fw783v/0xKz1y37Ovjq7uVTw1w5INpk4BIEscTqJHvtBF0UAgA4Tzg0BqqohSzbO/BWiyBOEPqLq+jybmcDGAMNjB1CXwlQV3k2KJBFQZVFujsyEOYQy8xOp0RmosuJyYwDi2CSFgQGh+ibFtAUdc1V+fXLFeNMPSgyMaNybmo2IUAWD4KjdH/USUzUpwNwp4Wtxk9JKSbFv42oGCTz98nIc5tp88b3zsS1V9WNi3InMnm158E4Bgz55v6MQY3XsZwx/Ozzc1ms1B8Q0kCeM44g9CnooDlBThIwrnQl45mzTr2V6qTyM0yO4UxAlwg69aE9RB1CRfWsilLtDGsmoayqPFA2yzwy45J51GmRJc1pqwoqoq9g0PuP3zIo8eP2UvCDLSdCMt4CfyllZxnW6dRXgvIqBRFoYk6oQrtcF7WSDy9LZAsLHFkqlKHDEpy4heFBQN0rsNj8UoAmqjuREFXBtVIoFMUnbMi8GUhShVgkY1TOBXkjhIe2TR7A+/oVW7jpCGhVKF1lqZZSruLUtoe7o9CbRQ+rO0whUErqSuCBAqF9TadRJS6HmyqkbcYHU+sGaSyU1qlvuTKZHQTiusxCpcDgSlbPyqYC0XBPY2tt0lRiZxAp74JMY5EnPRBrwKE5xh+HvcWyBUrUsyYnnrl7z7QotCXGqHqUXiI6wgVAemsdVHZINBAUNwKbUQhoofxh/yGtH9E6kjvTwpa/p4odEm3NOGk30eBLsSsybsQ+UBKzktQWOiVJXpdKvETkY2Sy1ik6kL1609kRttnElMKvI6PD8bQBQXPh++UVhgNRWprmA960Mr53FmpF1gTKBJpUxEU0p6e07yo/vfavJLRUiKxuMJIKeedJYEPWplEjnG/Viqnk0y5115O1hIv7udeaw3aCN0H3mx9l9qntcYo4TkeSd8pgAAIAKwGARLHAGPiPj7onmFsnLU42/NGE5SfQimxkFVCd13TkYBwbygLjSoMk8ownUjqz7ZtadolReHROlpy9KbVeV98zCwS2u+dpesafOdRRUFhCgpjcCqAC8qnlLjRDcUHAsrHUKxggsRnOkqjRDZy3Qh86IHx/CBtpX0WYyKY9Ie4D3LyHZREFfiYVxLnwUmbOptZqZgCrSVuidaarhV5TZRRjYoZL9Ihmk8HVzoA2SoRp086YAKW8/nVGqU1Lks3aoxJypwAT0rG3RiwFqMktspq1dIsFyzn1xzu7xEDwBpT4r3wdAk8GixpAtwpa0hnayq4dEXeMlpkOQ3E+6MVQwQ3xj/RnaOqqmT1Ea05xtlF4n2x/zHmQHxf/D1OCzto45qitv06AqkRuIqgRq889kCHABYGryTRgDKarutYrJZ0ztJ0Ha21TGZTVm0j9RSFWH8r2aFkzNZdqDRKYizYjulkN42Zsx27B/vM9nb7wxOlKcoeEIqML5dNFEOlWSm1HocrbkWqX3/JCimL7RItXPosLv0e08uhQ+u0vK5xyecvWU1lMvdA7og9iJZ5fvwWkc7UYC/0uK7BdQ3edpI2WvUAfbSCaq1d20NiGVvg3P1wGCQrlOvlTiSLVDTAUFEITP3wQQa0KGXBQ2lKurajWTW0q4aqqFh1jqZrqafVmrVQHLfY7pv0vjFAM9STbqfPfZID6LQfb3ksHU+osDffsXx2MTjICCA0KDHwKNMRSVBMab1ek3S3lCAkSKyjtcj16ZRMeSBuJCKU6cBAwjKJ3wwXcbbB5BGVY0RukaNVEKLDBu3pN0ajUyClwSqJkcWTsN+znSjcDixTAh31isqvyq/K51PiZjh2fUjfE8EFj7OW6/kKjIAdyhRU0ylFWYkw4Dx1PeHo6JCvfu1rHB0eMp1NKesKYwoBNJwTqw0X8H1vcVYsR6azqTBzB21HOvmTjVSjNZQBGI2t1WWGWBNMsNP+HtRNhZgkekfnWpRvCJwyKO8alJzapT47h032DdnpuzYSN4Te3SAWC7TWsnIOo4Iwm/Eo7z2d71BaBP3dyU46Qe+cY7FYpJOrsiho2xZnBfB1MeqPcwGIMhhVBGVGgrWtrKcsSgpT4nAZ8CDvzkEL5x3KayJ+I0L40PRYIuprSl32nVCRa/X/pefcUFkvi5JKBaEr430JdGAoJJjRxnWzKDoWB5NolcY6CvTeeypdJyEyCmDeO3xm1ZufSpkA/vRvGLZfglhrvHc4LC6kH4/Ak45ASiakJGrxGnwQqbSOGP/W/sY9yyWgQ/pnE0biA21bdNFn0shsaRL8JIcB/bcGsBqcCvUHEF/HjSisI59oI46VRtARlZRKUDHUQgID4k8btsAIfhC2SGPEMzXuzS77bQcghvw2gWStsJAE1nhPAmgGQmjqfQAslErAT75Naw1FBT44xEWgWITfXjEYTIqXaFxGxfmO4zLmpQE0DLRY6xKI1mP5PBHYktBGEcAKG0zVBzSxSfD3CGCAZLtQZkxFPo1XHNPJpCJRmOrv9UChRMkvK8XEFaxWFXVd0bYNq9UqpSlMGQJcR7SSVwDOYYxid3cH5aDrWtquoWkaysKIq4Y22K4F7ymKitxWyyf+q6RfKWCpxzYLXNeg8Zjg5xgzR0WFwFqbeFM1maQ9zDpxKVFarcVzSDQeDgEkBkjgm5EmlEKpCHAYyqISWsznP2WxCZYOgmDIOnJNGmMfiS3OZwYWeN9zoC5kbVGQAoVGnk4EPI2hWS7lsKws8dZilGJS1ezv7gTALsvcoRRltJIgtm9dKZI+9wra+DBnDOhFPpqD6blSHMGMbdlSNh0K5fQ+Pn3eVMdAybqjrjVWDmO/8nflbYpWQBHUsdaO1oajbdvRmG5X9gfvNQajxcpFDj9AewkYW5ayL0f+8Asrn8GrEy2zTlO3UZZ7xX2oa/XXGSDVP0Xv5JfXFedm+N5tIME2es1lrvEBq9ZawHQlgfuV6ulHaZWU5cF6sEEubbsEzFprJQ5l5OvO35ne/zqUzwzggHzCAxPfRKD9UUr/dzYzIoxtP2kf0G1eTZScwrVSZKZbEYkmbChqACSM+5DeqxXa67Q4kuDkPZJmlo2MPI2FzxdcfLeMjgobDWkD7Dc7NiCY62P8iym3er/vRfu/iuVlaOgXpeTKk0//xqs8sFGku+E6hJBCTWsKYzDaiPIeaDZu6lob6qpmZ2eXvd09ptNZsNwQxu2CPzdOBB+jTQIu+k1FBFjlEV9tIKY8tE6U6F7l6yOzy7rsl06PmUazY4P3KqV1Fhk0WsFoPIq2i5uRnIC5tCwzxxYvimBa38S14GmdFZ9151CmSDCqCL0+KdarphXlTvfproWnhNOv0J8YGM/oHhV3YRzQoI0I2lJFOOVE0Tm5L/rm68hHQ9C/qOiJUtDThpiBB96mfHpfazsim4pFrBxGfEAF9T5XNPIAhenJoQLa09rtN+d0ShQnnmwtZoKEzICoSsrntJ46nSn/KvW9c11qb/pX5X/7tLAGSiMbwEKf9RmHJloQZcJWeDd+ODYRLFFKrAadzuteG1Gi1Q4BlAjemvElmaKs0hjF98bhU4E+FECgB/knKJKZ8OjDPbGu1P+srvh4Pu+Z6rQmCkQlM5cjyOr04Rkdxy3sMwLsROFQNE4fRzn2Uw3fl0QI1Y9KOlgYKCOj/ihC/XrQx/ye1BcX4A3fA4fe96lKk9KUjaxKfcnXV6RmaXUan7CWkxFsXO8ZoffgVC/sDzYGImAUQMGwFj3CN4zW1AQlui0wRUHbtJiipGvbLMaE7VOHtw0YgzGlxPmwvSLjnFg4aIKll/doZzMFWofPySw9xJK2IA5L7MAQVIqAQvwR3hUtKyS8vIyPALgp3XCcd0EqiIdeKu4bYRLis+K6Ie/2zgeAZV05cd6L5TAiL6JLcguwwc9I5hsoRn0HM/mzd7KOfv7ey4aqtQTrjDSXLPeUGljnjWXMTbKd0Gi2d+RjnSmmOWjRdd1ALs6tO8aycm6J8bK25G3Kf+dlk0x/kyae35v3aVxyy5L8Pd7331lraZpGDiiCcttlFjib+rvW18CkYjyXqPyCpOmNaXZjvZ5N/f05lvVt6c5lDGrctj89r/YDeWB0V69bDfjmtjqzZ0YlymJjuhu3eW1tj/qXdsUb+hn3QQE7ZS+xtrc8S+DJSwb989JTctBm/NkXqXxmMTiGHwyFmvH3m8CLZCKYM4LsvkQow6cyxhvEwoyBrFtU+AF4kBi+HgoU4zzmA8FnIHwFM0rTm9mtM+rBsMgmldWR92ltaX7BCGbbot/23Set8xdZxgpd/3kmpH8BwY2NLVob2n4DSIHekqKRhYWMyya4VykVctiX4rfbOodtLTYw2+hvu7+3z2w6Y1LLvc65wJA7uqZFKyVB4iojQc6UCsFLpW1GgRz8B4XdS9R6Zx1tdPVSIrRWqkIH17JemIUiKK4QPdLKQe/jb0Uf12MVfBqdc9w7PMSjkim9zeSd6LYdD/+jEN60bTJx90Vm7kwEEmSdz1dzADk9NDr1UxuDCSbcIO5DKkW2j5Y0YK0IVMYojIo8R9rSWRdAFsn8pLWiwIRAcqBUMVDIYh9Ewe//sIj5s3WWxjaB7nvrAOh5ay+4mhCsToCZznUDgIM1vj0s9iWbdF6i4hCz40j7e7NqArAFAkB3zhJnXkVT95ihi+ykHrDe09hWoL/RgkqCPv2aiTGm+ub3gstAoAm31KYgntys0aIfWiBIGscigRIqgCyDvSIoT0lZCJBOn5YuWjf0ilnsS0gDlnTFSAf9OCbqlP56k8xrPWEOstbEPXhAT5DcBZyTuD5yL4BJm2M++yoz75exjMo9AkwG4Cc0kIwKejAimzwbWpXU+wGpDffoXKiMlhmE/vT036MD1tleOcUPgkZKUDk3sI4COzjVy5XP2MBALj0IotOkSL+cS9/HTBMq60vPe/oe5gpxvM/l9Akp00M/D71CauqSsvKUXU1VSXrCarWiaRq6rmMVrrEd1jnarsV7izZiVp1oPsTycMHiyzlxZbOu62lIKayT4I3Oehw2WMRpnJMg2EqZRA+obLwI0ZYCUBLBUFEUI82TxswHht5buAkvi2PVy4+ZXIkA4yjhw17rPtmM6rOkeK8kjpVKs4BS1QDgyGlhEMA0+ywHInK5Y2xZkLvoRCuJoiiYTCaDNKZxnpM1R0Yf4+tEC3rIF+KYjWXjMcCRAyvre8Y6yJHTXmzLNsuHbSDHoO1eZuy2ZQxwRP1gbLkR+x+jv0R3jXwtxHGOwXnHB6DbSvxWMvPETIzynqqqqIMFR0z3e4fufSHLuvJ/QxnoX3klN9cffyf3JtbpZjjHLwc3NrV101rug4mur/G+XfHvdf0SEOvdAG7En9ylr2/PkH9v6sMnLeO9If/8i6gPxfI5uaisE+wmtCkNTCY7DBigUrgRA0yEMKrHx50u1qvIj3PX25sTqBtqtWMi3FRyxpzMy8uyZ2KbHh2BG7FxQ4Jn8yL+Vfm5lVyg2MaAv4gLe10EH30fmSEQs5lIKtZwf1wGGW27rgMP2lR0TYN1jsXimqquMYeH3Ds65je+8Q0ePXrEvXv3mE6ntG3LcrlMLhdFUVJXVYjWLgplZ0Uc9R5xVYPgUuITH9BKU5cxHsawJIPEfBlbmLcuE1A1OnM36E+6PFoXAkwWmulkymwywQPLFqIMq5VYUcRX5OPrCUKf1pTFNN2TlGUiIBHNEOFgdw/vobWezikKBZVW+KKi6ToWy0ZOOF2Mu+CYTiYURUFhSiZ1mViaQ8CftnWhDYqqLJKrDl7a0IWqrBWFIgrrKdCpEnPYXvgEMHLCWZTpntL0bjxx/POSn6UWIY7Bbcv2kFjDEkEIcVx16TOVKDiqcL2SZ7Tq78ribzjr6ZwNIFwrwqJWVNMJWg/XeSxRMQowCTHrgyc6IkhWIqV7BUkTY3BofIicEFSmkWIvmQz6k3qZv8xYHz+iQFG6BXgwKV+AwegIQ+SToAZP29wPZG2UszWTfIa7pDDiVZC5YwyH3FJSZabbOU1J3c6JW8/K9XEiiroiWn8odHB3iVYYNgiA4FxMbSnhZ2XMIvCkBuPar8fMFD/rYYRW+t3YpTZLO0Kd20UIyqDotll9g9FWmkJHnhdc20z//livh5C1xNE2DauggBamV7bjIEbAYn3agn2HGtJVvpfl9GtDAOOowEfFPmWiC+McwUIUlKWiDG6Ju7uWrhOT/MVizny+pG0b2mZJoSXDyGq1olUNZVky2Z1hUGL10Vmwnno6QUFQiHtLicKUvXxldHKZ00CzWtG1LcoHV6YQCDStkxCTIO5fy8VSAOTChLYHl8WgKMTx0cEiw7l+X9+kfMexJgI1PlBRUqaHSri40cieZorNVhq5UpR/NzZxz+cz/0xrTV3JgUEM3BnvyS0mosIdP49lU5aPQVE9TeTPjAONxp9NcTK2yUqbwI/4+RiE2fTseFy29uEWJb5/m/Kay4NxfpTq3W6apuHy8nIAcLRtO8gYc9NYDBtDWvPWdqgQpHU6nVKWJcvlMnD4L5YM+lmWjSCWWp9fnyDs/NnwnfcDi4f8y+Ha0njfH4bctm2b1nG0bB5e+5Q9xYcYkUIjgZ2EiwRXZ82IfWiaJgFo4romfCUdyLPd8uTTgRuf+NFfePnUaWLjb2GBfv16y+jkQIa38oxWOmRtEPPI5GKSbe75b8KpSY5kZW+Qjzzp5Mar4eaTmpYBElFQExFF99cxGJDyvcFHqE+r3r+w9+0nKYx+G/LIzcx4E3L/RS1rbbxlk/MN8YtWPulG+QsrIXuB8sEkPdFy+DpdBGE4KU9xxUZT3rhmXNjEHaaUCM7eOQplOD485vHDR7z26ms8fviYw6MjZrMdWTXKoApZD0qbLHq4rAMbBSI0meuyKI4ZKKkUdEHodm1H5xzGaGZ1xap1Kcp9UQYLAiOpbJWXlVsYhfc6yQqyh0TrrF4pC+KbgAIxKKUMpwAOQZiNOGh8l1ESe8ARAYR48k7YeFTiP/HUWcynxbrABmW27TzWKjyGutYJCHXWUxRGLDa06mONOE8nHj9Yp6hLGV+HKJ5JiY6ytRJu5nTkYQrl+mCK1uvhc0osNnRkYx5Wcsjag9eJqgLN5cq/UQkEykguEaEfVnBLkaIHlYpoHh7phH5sgUGaXRs6JvPW8ylRvnWId132CrHWSXDAh1hRcT68UItC4VR/Ih4VVh/SYmZIIWDiJkAXhBgPkkIzTwEciNQQ94ukR6VxHivpcf9RSIA7FwLjxT0z8QDVj5GKkzFween36xhfIk6YVy4BDz3wqQNw1FsqpZlIAmhmJRNucV6yNSjvQ6DbKD+4rL3R4oSQ1UjWjk9zlyZd5iKxi+j6EfrjM0AsznnqQ3pDchWNc6D7/DLD+XUen7k6eQIdBkCnFyVCa1zknWHMAl9zvqen3vJGZB9037/+3/AT6CEp0j7ra0bXg3Xm+0MlhQq8Vgg7xnBIazcBHT6AAOH5LLuGUr0iq1WBKnQArcXaqG1buqZmZTTL1YLF3NM2TcRqKbXBdk4yFjiHsi7w0qJXErJ2xYVsI1N2kt0lBlVNtOt9AqikrSrRap7xROrpY8rkll99IMfILwI9ogbjk5fA3umdRfqiEo3GtT20DhgfouTKfKSfXNm+6dCtt9pYV2SiXJoriznA8bLDPHkuWk6qwTO51c+4/uHz6yUHRsZBQsfAxW3ksPE4xWvl1w9HxvXl78stZra1Jb0j02GUUrRty9XV1Vpb0oHthmComwElIVifKcilMRweHg4yz8T9+JdBP7hLyfszBr6ct+ugTiaXxGd8SL0U3eZsFoesv2edtjaTWqTp0Z4Z+Ej8Xqw0okUGg+vhOtsMWm4biwicRFA2gicia+uwZ25uez52n5U+OT7c/SLrqZ9dDI5sM82vNxHRGrKbNqMM2NAx4r9GOZeEpBiBeBwF2Oc7Pr1gHoGMbN9fa0t8LAc34k88fet9MaOoGU7bMgbWR4KORBUx1rFSMBqLG8CPbYjyz5OY7vx+dfv2fbFAhCSmrn8zYkhftMWcQA0y4cz3QlkS2X0mjqUuBXDDR6Ah9+e3OCdZSlzXAYpJNeHxw8e89srrvPHqG9y7d5/ZbCf5hhoJHpH8SJOMHuO1eQECVHAV6ItPelfcFJpOUq81iyXLtqMMAsjlvMVZQe6nOzWllpPf1uaBHuV9zntUEBSsE1eOpglZRLKMEd5B0/hkwaGUwjpwTmFtrxgXhaYsFYWBwjiWnaftLF3n0EpjCgE+tAoCu/dy0qgUzktdkpZRDKmXS5v4R13VKXtCp/rxEZcRAT1s51k1veJeFEYUa6ewXb/ZFIqkYCoNJigFCoILjAhJXQjsKh5AAt7gs2wWXoK/bjohUBCCLYe/VQgemU2rz5Wx0e+7FhOyc8Szjh5cGNYb+X+0VAgYQ3BrUgmoQhuKkOHE42l9dnOsB1H6ohuSiuDGAIDoR0QyWgjRO6VTFg1JVRdWm1cJSFExc4GO+0E2dkFBSkKdj64xKhwMyzeds1hnE9ge/belnZmLRuxV1MDSPi2Vu5TOuQc40sGDqOKhXj2wiMlYSQAvIh/quakAFTrUEk+cEjSR2hFb1SuYcTpMaucQCMhLcJ/xwQUtKswJkImUE0Y0EqqXv41SA4U1ns7LnFmiz43DhzSnKoEWka4ivUdrCFFsPGgVgFIfzMt9Aj6V1hjfZ9sg3DMcQVK7fWhznEulVEov71yu8KXHBnPlQjwfEZJBeYlRwQ1KtYLe4k+pFJNJG43RhZhRty1lIW53zjqaVRvcDBucKRIvxIkFmrhSxDTiXgDm6H6mYnaVaOJtQzujYK/i1OGz1KwOARBBo4vezatXyIV+JCNKr3xK9pmsr0m5GivJPtEzcblmvCCu98EyU9Dm/o75jG5Q7OP457/zU+jxvUVh0hTn9+SuEd77pMDn1go3yXdRDsiDjOYAXfx7Wx/GJe9TBHFya5KbxmF8Pb5nbGWxvnZuLpssOMb9Gn7XP6O1TgDHuJ85CHJTfcP+0Cvn1lIpxdHR0cASJGoXL6vri17imI+Bjfh7MG5pUUkZ9HlD/3OrijyBxHhtbaxv2MoN30Vay6y5PGsgRy7/jPuX93/4feitUmIbmrmp5FmsIm3lgdXzejcBj3fTX7J9+SWgxm2AzZ93+QxdVMJv35vKbCMiGE2wDkCCc0nQd+E6uqqM3+XC4tYQlAhRJOK7ZNIVZKh2PLfOF1RC5lTfrpww8rZGgc2nzxSSVlzaXJYlRVFgjKFTQZr2vvfDjM+P0MAhIX5xiOOTll48/OUr3o+Vs3U6/qLNT7CAlR9PD/5le4GIezIvdvSsF07cK4kDpgW2s1xfXqGUYXd3j9ffeJPf+72/zVtfeou3vvQlJuUEbz2rRSOZU0oRersuZO5wSFDQIrbDBOVe/u5iuxwsu06U+IBYLxcrVisx/ZzPF1xdXfPs2XMWi4UoAMpwcLDPdDKjnkypqorJZEJd1+zv7WM7y2rZcHpyxg9/+CM++vgj3n3vp5y9OBGzcMCYQqLmO8divkAHs+i4nouiZDKZsb+/z2w2Y29vj529GW27ZL645PT0hPlizmq5CvxLsiDM59e8ePGCq8srzs7OmM122NmZcXh4yPHhEeBTqsLHjx7xyuMn/Pqvf4O9vT3qWlxT6noqQEvbcX55yWq5ZDFfMF9ei0JWGA72D9g/OGBnZwdrW6LPeT2pqMpagFeTn9ZqiqKncxWU+vi3tQJoLDpRnMsC9ncNPhMYc4U2JYUL100j1iXoaDUhyrsJLFHAlvUy5Irrn3mgs3C9lA83AefxHbGpVVX0dOakb2m7CM8VoTEOWLYuBcA1JucFwUw+9EmHtnSiP4uiN9KDnIOmtYmH7NRlUogcvSKc1p2TtSB96TOHpP4xAnPi+Cioy3qDI1d/n/WyvuL7jCGBexAy2SiDoUxKbHzW4bEp7YwE5vWEOBNeALfcZD2mf3RWXIl6pdIlWih0gUGIsKUN75L/rMs5VBDiUpaSocaeiVRJ2C+CpQYoWt0ftugRdQ3dfzbIKPm/SuIHbVKZvOnjuUSF1mlNZzS2i/QBpYIuRMq3gQYd/TxHWkvXemS1k78gmx+Q9aRUiDmS7olWIsM9DUCHLEd4lbLFKiX1GG3C/MZAn1EpcJJSF99beCmotKGe9Cu62d2VbBKrBc+fP+Pi/JLrqyu6rqMuK8qyQKPomoamsTSrfr611uiyCHGJjAQpjfPlHG0r2bfi9xHM7pUYG4AaGZCD/QO6tqVtGubzK7yTrEeRt0cZUGIaDAGInr9sVgi0HlJDf7IvYyWysE2WhhFozAloEzAQ5cFNCln+fTrVzoJ9DgCp7NmxBcFtZJh4jw4Hj3kZx6bI40vkMey2WefmAMnYmmRTG18mh43BmnRweQfj4DHAsWkcNynIsS+LxYJnz56le2I2mbGieZuxd95hvcfYYMFRlrz11lsJSJGXs86MfknLZiX/bkr4eqWETHMSLy7qlGRzty3GyqD2Ld/F/S7/HUHUPHPdGHAUcNuFdRL3ZIl3FbviI2oano8uKvHHWksCtgOt39SHT1N+SXEz4FMAHOuoama+tfWpIcGmyYlMILPYGERb1n0E7PDCdL6Sm3ym01JF8KUUoSg9p8QsOEe0lVJrTGJMKDkzFqWxX4y5GWqPlgefR0E/klCrQhviSCTm5/vRGY/dtkX/i7Yi2PT+tOHy+Sy0n1e5bdt/0XMwLkncygCP/Dvv87ty4UmsPdLJV/wJ6Qq9c7SrjuPj+zx48JB33vkKX/rS2zx+8oS9vf1gBqxAK8rS4JUW9wkbTy8URZDao1oyX3biw900/OzDD7i8vOLy6ooPP/yQi/MLrq/nXF/PaZqWtu1YLlfhNNDStl0K3CTW7YqiKCnLir29fXZ3d5lOp+zs7HJ9dc1quWK1XHF1dU3TtjRty2S6z05RoLTm8vKK66tL5vM5dVXTtmK5Mp83MnZKU5RXvDg5pwyRzIvSgHI4OhaL6xR3YGdnh7quMNpQlIrppMPZAmuNgLhqAlRYa5LArpSnacQqY75oQa2YLyyL+ZK9/X0mdU1VVkCJNp6i9HTXc/Fx71ouLpc86sTVpG1WKQCkKTRahxgEXjIdRN55evICAKM1k6qmqMoUM8Uj/NN2lrbr6LqGZnWdTp69czS2w3VS56ptU6aczkkK1gguFzGgpzGUAThSRlNGmpHGEdVQia4gZdO1J5qg94qukJ4OdGayvSNkrFFKUnoWBVqbYClTCXhVFtSlZHtQWqOLiqIsA2BdYEwvuMseJVYkWgt92wRwqKTIJuBAyRzEPl4vbVJwVIjcl+mi8bZQolCUrV/60yDv4/oVUMd2LT4KWtZK1p104uPorBP3ABfMdr1LgFfU06IiXBgB6UwR49RI9oy+fSozx3XinmX7k/bJpO6VFhVozjt6gENRmCIoyZqyKrNU8kFgdE7aHQRTayXYcF3XVHUtsTyiUmvz0ywjQERM5RniezgvgXjjqajPkKXc5HlgrRBlhzROOgTTFZRGBbeTLrhuKxWAozBOzoMK6XC1gja0IYIbaJWAvgh4xRT0RkNpQrDj6DGkIoxDkHGCkO5dyDwVTbID2KIVZZGeCICFANlKq+QT7lJ2KzmoKYy8RysvVie+d62L4xbTUWulcCFmigDtHrShqhRVYXBeU5ZTqmrK9eWVxKRAZD1tFCBxPIpCQI0i0BxJyY/CkQJdogsHOshjSoVxkz57dKAt6YvWmvlihbNCl8qUaF2glEdpIy5tLroC2MSDFFHhCK8OZvHr8k62Pn0EuEIckzBOKWsOCDH0omjiXSqByyp955zwFDmxj9YJPc+LbieiTIUHMiUxBxvi37m1xBgw2STzJBnXg3JDq4/hOKyDM5sONzfJSrk8G9flttPt2xwwDb/za8DMJpBi/OzYoiDvU1Ra83GMQMZqteL8/DwBPAMXtaye25eeIsuy5PHjxyglrjCiU/zyx+BQI5pd1yvXHgjrKvsuAwMGt4V4Znk8jDE9Rd1umyXH+N68bAommtPxNj1CqXU9Lx6eRx6QPx/32a7rxA0wWHForxMwf5Pe/VnpKNusNr5IOtC4fCYxOOR6iHiP0WQYKfU5EwPZ0HQGFKjetE5Qt8gsWCPuaDESI5YrgdBF2Mx98MImsg0Bjn0aT+Cw9AKGDwJD3GxSe1UQKpQI4r5/CaT6VV5lBvb07em32y9+GRB5mJO/yuWLvLAjdWXy0IB5kjbG3LwRmTc9qCHVWRQlx8f3ePLkFd5++8s8efyEw8Mjqmoi2QSCImCtY9U0rNqW+WIR/J49tcnGSymurhuapmO5WvK973+fk5MTTk9P+fGPf8LpySmXl1fM53NRIq2ja0XZNtpQ1zOKQvy2u84yn88BTaELju894PBQrBmm0xnnZ2csF0vaYBliioLZbMbhwT0m0yllVdI0jvOLa5arjkm9I2CA62gamzZF0ziWyyatXe8tugBTaqxtRbEqSorSByVR4ZxBmwlVpZjNNLZzGF3irGG18gHgcCg8V9crzs6vefrshLqe473i9OSUw8MjZtMpO7MZ1nts19E2Dc9OTlgsFiyXS5RSLFcdl9cLVqsl1nZyyipaThDCOrq2TdkdPv7wI7wXk+VpPaGsJf1cXVXBSsDjuo6m61gul5yfnfWZIayj6VpsJ3UumyaljOys7VNgq17R0MZQhpN9baISKjQjMZh6xTIj27VrAUvSX+nb+J5CS0YapbTESdGFuA1pFVLsFZRVIX0uC0xpqIsSQrsmkxlFXWGKgqqqxfRbyfsiWCfASVT4pAUCbCiMEQVLG01RaAqjkzvWcim0L4pLKSBCVGKUGvRU5izsYUpAc+/7oGQCFoT0mQraxsq8O9eDGl0XApJZutYmsCCCH3H8E9YUAY5Sp5SERWkoq5rJZJKdEomFTh4hPt/vlTIhSxCIBYf84EU5FSDIhnHQJLMYZB8RCy5P23YsFgvapmW1kkxHfZpEAT67sB4EAFAp4HeMh7Uz2wGlsM4nGs1P1xQkdwcRTm0iughwDA4wojyiDErLPrdqZEyVgqIIMXhCINai1BRafiiqBFYYU1DXBWVZUFfRRUolKxsQFzfrBURzlpTNIgYHjeNkbSfCvPd4Z/FeBdePcGofgt52AXSO4FbbdtjO0rSt8DhjqKqSqjTBzSwAI4hrXR/t36MCsGdlisP8SnwV5x1GQakV9WSHrgPbKZaLFtu2tNZiVNyDZBxNUaU5s87RWpnXxWrVgzLGJJPvKEs573C2w1krc2kU0ypa3hW0XSPAjdYURSmpt4lAmiW6xuR7Y8+J4saYc6K4hSlirBIQ16a4xyoVN9N48EfKphVl3fhLLvt3qMF3MXvVunVC5EvCJ4atGyvV+efb0p3GslEp26A8jS0qNslCYx1gnEVkLGd/klP0TWBI+r0BlLpNGfdrO0DRgx4ReLi+vl7TJcb6xksBmmwviDpPURQcHR0BwTJE9+/4ZS6bgLBtYNs2GotlHGjUM7SySBYcjAGEzYDEeI1sAz02/dzUl9uU4Tt6V6WUkjvE4HiZmvV56ChfZN1nXD67GByfoOQKT9wpxE9XJf/83nIiMpecKcpfeXaEXshSAeUSc0Z5YMO7N5RthLrO3OgXjcosOGIkdhV9kTNxPDHfDW1QZJ//chDQpy2/7Az6C1224GOKaDUlgjpep6wkOBFoJeWnEO6knvKlt97hd771N3jnK1/hd373dzk43MN5WKxaPNAFofTk/Iz333+fjz7+mB/95Mf87Gfvc3p6xvXVFUVZUhQCBJgoraO5vLigaVvapqVrO4qypKx2eP21J1TVBKUNtrUsm5aqrDg8OOTg4AiQqPwffvRxin/x5ltv8fDBA/b396nqmuur3jLk/ffeZ7lcsmoc1mqUqqiqGWU1oygm4Avmi6gEiaJQVRPKsmI6nVIU0eqiY75aSEyGDjwVtvN0bcf86oS2lU2obVuMMhitRVksKpYLy9npC2z3UZokazt+8pP3KcuCf/Jf/SEgQsz5+TnTyQxjhE23bSubnRelJK6d6XQqgVa1YtU0MpMKTFlSlmWvqDiXYKvd2U7oS0uzXGGdxCdRnl7ZjEClkmwAKsQXMsHvXgUg1xFPK30CQaJekIA1RRA4EV7u46kmGKV7y4bs8xgTJlok5eDv8MTEp3tgmJbQRMBZIco04HE0yyWr1ZJVs+T6+pKmkRSXShmKqsQEiyDZfsRlKqaVlDYQLDwM0RoqujXt7OwwmUzY29vj8PCQuq6YTGteffVVJpM63TOdTplMJsxmU8qyV/DyklJ1mnWnHp1AHflRqgAfTOIdOGvwrkBhMNqhijrNZ1H0W7/E2Ql7KBZlFEobUCVKleAKuja/XybIhNNyZUSBTIEyo4tJ+F7YiMNbi3Ut1nd4G61JwC/a1Mei0Fgr7m3LRcfZ6SVXl9dcXFxxdXXFBx98wIcffshiIRZey+WSq6urYNUl85MDHLOdHbwnxYeIp18gAQWN1pRFmU7Km0Zyonjn8Xb9RC5XUDvnaDvL1fU1TSMplaNiHdN0Rmuy3d1dvva1r1HXNXVdc//+fR49esTR0REPHz5kMi0lhXY4FHEe5kvJwpAE2lzGUCr1pesECIr9inRY1zWzmSjDWivaVnhS0zRcXFwIL1ytWCwWaTzE8m0nZYVTSiVQSXSvuL4YCN6r1SrxvLOzc7QSy7C9vd1w4FGxXDqePzvl+vIKvGd/d5e93T0ePnyY5LXVasX7H33M06dPef/99/nxuz/h8vKSxWJB07UoJWBQazvatsF24n4CDqMNk7pm/2CP6aRmZzbjW9/6JveOjzg6PODJkydUVYnWiuVyQdt2AeRV1PUsAOYNAeEdLrZMVM35aeRHhHWltUIHuxz5XgAb5z3Wi2O13Lp+Wj3+LAcEIs/L132633u0KQZ8L7c6yC0PIh/JFajxSXT+/V2vc96c8+hNfYpl07155pdY/0CZHYEIG0vYc8bt2zbesS0bqwrP5e43+GDpGNwSmqbh6uoq6Sy5i9FdA+nL3tqPRVVV3Lt3D4/wskL/QlW3z7RsoqN8vsaH5Btq2PBZHw4ggvo9Dd0Mpm1q3zY6zD/bBIJsvC9YKMbDgnhr1GfjvUm+scM0sXE/0Cqmwt4M/P2ygBCfZ/lUq2SASIbJkoUsjH5T1OhNdVjXBRNX3/uZBrNmXXgKPM52iUB0InpP51wfGC0jMBXfpxS4mNEgoqMxzV0w+3PyuZwAiJ+tRPN2iMDsg1+2KGXWewiASvSP00bjw6lyRNl8FyP+hvaGd0TFII5LxMe10sm9wzkrp0SBRvNATOPFNCbkHOTZds9diH/TRhDfs+naEQK9bXjfJjQ8Cmbb3p1fb2vLy56/acHnJxu4Ln1+U6TxTWOe/86f29SWm8pNa2VTveFDsSZSGp9H4LXglcIGASxmjpDsJrJBl6XBBpqr6wqlNJ3zzC8v2dvd5+jeff7Ff+lf5o3X3+LRo4fs7e6gjeby8pr3P3jKd//sz3j24gUnZ2dcLxcoJWbtB0eHvPHml7n/YMEHH3xA27aUZcnR0RF1WdE0LZfX1zQrgAZo8a4BNNYWrFaSPlEpJMZHK/xlPu+4un4uTL/puF4sU0C+7//gPd79yYcSxyfMp/OWznbM53Oc9xhT8NP3fhZASM10OmW1aoL5skSljoL8fL7EmJaiqHj+/AVt29B1jr3DvRDYTdN2bUi3IYCN95Jl4PDgkPOzc1znmUwmdK3Dey3pXFWLMaIEte0qnBx72sbjESsJrcsQ1S8AAFqDFwG6VEUwJ++jvlvnWa46dnd3qeoKZTSr1Qrw1PUEbURhWi2X2G6eguRpXYVsGU4y5QR0wpgCU4jLR1kUSUjAC98NRyRY3ACEUAQemjbv3BZNSXDDmDYHyXQxtuDw+BQbJH4u4HC+PnT/O5G8HugmnfPpZFcCEQYlWFcUpUZpUeIle4pYQpjCBGW7liH3LlmnEPhqUQyBFOJJrXUs5y1d42lXjsvzeeiC55/90+8RRyMpywH80XFtxphRAZgJC1/AId3HmZDr1GPCKyRDSWqXwToJOumcmOVHxd8TUpMG94SYvch7hy60WKAYE07IHV1nxY2HGPw75jsVxU15xIKl0JRh/ExR8OD+MZNJTT2teOP1V7HOhlN1grI/4eDwgOOjo7BGPGVZUZiCnWnF3s4O83nDxeWCruv4yjvfCAqFpJv1zoXgn32GE+sUzoo1xN5+gbUSPFh5j9YepT1dG7IZAVWpk1WQs562E99t1wXAQKnkJutssLzqOuarJYvlkvOLc1arFd77BAp0XZeUfqElUczPzi64vPyAP/mTP0uxgmazWbC+ESFWay2WFatVMEkWa5WmaYKskwnqoc+Xl5coBTs7u8znczweow17e3thboOlkAfnLJdXF8wvLrG2o97ZCdY9Uu/BwQEgvCLy7KqqqeuKuq4pioKuswFU6VL8Mec8bdPy4oOPQWmK6Q5Hh4eyZzvH5fkFrhMLr6qs0EpR1zUPHz6UdRVArucvnnN6esqLFyccHh+F9Igdy7alrhVFWWAKAYzjpDvXiT2IUmhTAoa2c/zxd/4Uhcdoxf0HD3jj9Vd59OABr7zyWKy7AOs6Fss2rEtHGdyMlVYJ1OwPqnwyfY9uad6HzGDItU6pqQnKTJAf6NnUJrksvx5bWkQLm01yjDamt9bM6t8kk+Sy1qaT6LwtCWwIGVq2yZQ5yBDl3/zzbdYk8Z7cNSW/Z6w/5Pe8TAZMMrbv/x6PxbhNN8ULSXVmbexaATSn0ykXFxdcXl6yWq1SsPXVapXAzgjgbmp37H+c87Is0d7QOlljppR31HXNKgCpAn9sV7pT/1I/GdDIJhk0GJ6tf565OQ3GKqSTXJ+PT6ZYb5OhB212w8w7QFijUb6NtOtCdrsQwF1rSbvuHCg/cPEarpVsL89kCqXiZ9mhSrgv9jlmZUoSjLdY6+kP310COHpdtR+rvC09+BoP1VqWy2VvURx4OS6uOenXmAryODCfZC76w/afD1hy0/r8JOUzgwFVz9Ozz7Yzok0o87Ay+R2tOLxTa0pz3DDS574XHPuNJBKOYvBFYg4ERYe4g4WNDpQTgUiql0lW5AsgY7pkiy4CPZFIMuJIExabPDArCf+k8bgZwHhZGW88nxTkuAugIA9sb8tNm96mdo378EnKNjAifpe3xY8+29bGTWUbY84/uwl0ehmwkdqYt18+TNrkuKlBB4kPE2lY6ei64ChLwlozeBUtk0CbkoOjezx58hpffuer7M52MUXF+cUVGLi4vObs7IIXp2c8Pznl5PSMVdtQ1TWT6QxTVGhd4ZzGmIrFsgUczcqilaOzkh7VOYOjCGPv8Sic06KU2JBByUHbCXC2WLQsm4BmN5Y2Wh6gWDRXcvLqHJ2zFEYEzqIydI34rmrjktXCeENp244Y+UHcAiTGQNs2tG1D07RYK0Jr2wqaXtV1ClIqwo3MZWEqjK6CUtIr3kYrMFAYQ2EKrHXokLqkz9nuMKYEepo0usAH8LDQRbCGKUQICul4lSkCKGJC6trIY5W4KljwGDorJwASUNWE7ASSDtAT16hBafGN16boTx6cw4Zc7t77Pj1roDGtxBhbQmX0gr2K+3mIEZByA7vhPSn4oydhGPHae/Au0HHgl0rpTDIb+tP6QD+ekEVBWoauC5SSOBBlqVLAQa2akA1LLI10GA+rLYWxaQ1KIFmfFBpJFRpounUSf8k3rJZNOJ3saG2LDbEj2rYlxZZIQTV7k/QoxIz3gf5HQgZ771E+WOYEwCnGnyiKEh8AH+dBmyJYNxQ0bUdn+9SyEmtExldit8gBQ2fb4AYi0TKT+6gxYS4kK1HcPk1pmEwqYorkhw/vU5YGXSg+/OD1kGHFMakr9vb22D/Yx5iK6WQXo0umkwCwtpbLyzlnp0+Zz5dcXbeiwBYFhSlSINgYyyQHOGIWKK0UXWuxVjIFFVoODIxSWFwPMKHS4wTlQSsPStakQiXaVQqM9vjCUHRCE3U1wRgBySYTCQ5srSg4TdOmQ41V06CVjNtq1WKtZ7VsmF8vWDUN1oprUVWV4mrUNAFkkMBy8/kiWXSIEunTOri+vkYrze7eHGu7MKcFXecCqKWp63pAt3E3kFhJJsg6fYyjruvoJH1S2k1iXKVo+RF53qSeQBjv5XyF1wWVtixWHXiPC7ynKicUWuOt4/T0nK475cWLM5qmTeO3alZcXl5ydn6OqSbJjcYBTedw2KA4SmDfOL4KAaOsg1XTSeymZkHXSnyas/PLEKyvY7azy+7uLmVh8EqUCB94UhOyEamgGPWn8HHMEcBL9eMSD7DGsll+UpuUhZfIPPlnufwzVrC3lW3yxfj7bW3In98EPIzbtan+2xwGbXrfbdq5DYjZKLONlMjblJfJfn27hXcWRRHWepMOPKNlU13Xa7rOtvriPTFBgkEU1CpY/Y3T/bJpfEaADrH3kX/d0K8I4t3UvuEDPc1/VuWmuuLhyk1l2MbeIikf/6hmreueUUHMkk/Qi9e5zjgGY3IdsW8v2f0jIDG9czPIEUEvEw8ZXB+PKvXT5fqj30rqL+MHN5U4Dp8SZ9heNuAGn2X57LKoDBrpB3/fCpXZsGATY10DQza8n55o1jYYpQPypdeYzE3Md2xqN1a8e4LvA1LFVLGb6rxV8dkviUQGrEetHm9CX6QShUvYrujnaPlGZrthLj9pW15W5xjlHLfms2bgm0CnTeDIXRiSUioFZ0tmoEGxizBbqj8w8K4Ttw90QT2pqaqKtnN0tkNpw+uvv8XvfOtv8PWvf4M33nybZ0+f8/6Hz/jun38P8OiyoKxr3n7nK7z59jt0VkCFy6trrucLFqslp2dnnJ+d8+z5KScvXrBaNTjrmU6nlGVNVdU0KxcAAo+iIKXYtA60JfjN4LxHNx1dsxTLrRDc0Pk+2JbHEd39XQjwpr3HNZ75fJFOSnd396knNUWhWS6X6bRysVgwmdRUVUlRKCaTCc45rq4u2dnZYWdHssoo5zg9v+DFySm//du/zWKxpG1X7O/v0DaXrLqG+XzF7mwf5xzL5VJOZgJv0Er6uwqBU2ezKXVVcnLyHOs6lILJZCKKsBILkLLQki42nKoKj/JczueS2WUyw5S1BDu7uGbZrNjb26MwBYtVy/n5OWVZcnBwgG+7sE4zBCEE/vNB23Mhw0L0c7cE80rrxCLIg2QGUMN9KoANkkhFFN080woqg3xVXwehzmTb4Hu9VaPwNggQ8Z1e0pX2dWcCRmLPPvQF2s7hXYf3oWVaNm9HIfFSlEIhLh0KLX0PYEJhDKokCaBAUj574QXwIcuIIwW/jK4Y03oaDl0yySdKW+O1nLml5PxyjZ95GbMyABTdSiyMFIqiqNBFGUAA+dHBxL+7uqIuJj3/EWRA+lr0vNCYKWXpqavhnpPzrfi51gpTGHZ2JrRtw+npCe+//5SLyzOePv0I61r29nY4ONgXF43HD3n1lVd45fEbXF4sMMrw6qMDrpfw9MUJ3/72d/j3//3/KycnJ2KWXVRJuS+LOpmLt63E6IhjNJ1KNqW6rjm/PEsnytN6kpSEpmkSiFQGy8s4zkVRSKwNVArqFjMXlEVJXZVMZhNWrYCkyiim0xnT6ZSjowOOjo6ZTCZMJjXGiGuHMZrj4/s8fvwKjx49pqomTKcSB0Ypg7ViuVHXE/b396iqkrIogvXCKrnirFar9JPHE8lPid988012d3fZ2dlBa7FQk+xPM4oiJXfDOVitGj744CmHh4dMpzXTacmLFxdobZhMJlSVoSgkeKpzcHm55Pp6yfn5eXIFiu5OxhiKsuKD959RljX7+wdy6rxcslwswXvqssJZy09++CO+/Yd/yLs/eZd3332X09NTvPdMpw2vvPoKVb2LKaacnc9FcXSWw6MD5osl1lmm02nIiuOxtpXYN0XBpK6YL1c0qxXNcsFsZxLaWLJqOj76+DnLpsNjeOON1zg4OGBvbw8frIG867g4P8d7GdPDwwOKsA6Xy0VQaA0Hu7tBoQ0WnypmZ/DJOjhfnwokNXcKfL953d+lJJnBRwu5l1vsbgIscrlok4wkIP+2DDPr8tGmv7eBJ9C7zWyTxfN2jQOR3nwAptg2opue2QZsjA/Bcjk8rr9VsLbKg1r2fFHWZp+meN3NaKx3RF1ZeILEQMr3HgH0fjndEG4Cxz5RfeG3YjPN5Pfcqd4NdLxNnxl/v35f7sZC0lUHazETXyJd5HE3Il1Za3FW9njvtmcqivX8dS6fqyPXeMLXDWhCUZLdBMTS2wkUn7KqaK1TppVQc2ammT5K78mLCzt5TM+jcAMAYrzY4t9yMjb0rfI+njT69MrEoMJ1WZaYYt1f+nYDxmiMhkw1Xudt/EIW9fJ2bhOWbyqfBokc179tE04xNr8A5U4bQdwQVbYJj9BRnzio4upygTaG6WSXyWwHXRR4pVgsrijrCXt7+3z9136T1994m9nsgO/+2V9IGktr6VCcnJxydn7B85MTPnr2lMVyxappcXhWq4ambVm1LYZwmlyVmGJC5QtJ/dqIlYJSsFxZJChk9IUPLhlOTsS9J5ygGjwaOnABrDSFCmlARfF1SfEGT4kxlq5b8vz5M/b29tnZ2aWuK87OLmjbJabQ7O/sUdelnJYUBdZ1dG3DciHAgdGG66tLbCenjBrF7v4er7/6Cm+9+SYnJ6esVg3WeprJEqMU03rC3u4eTz9+Rtda9vcPMMawWi25uDjn8aMHKKXobMtqOefi7AyFpywLJrMZKLi4uKCqSowuEsCplPjXLxYL2k7iZjx+9ISu65jPxWR+Z2fG/nTGnlLYkKq3qmsODkWRa1qHSgmevIAHKtJHFMIltSgdoDwaJ+5zzke8KRKV8OooTKo+8KZLQLfMy8DlZHTdgyN+JLDIbS60NIEqShGTc3q0uLzE0/ioVHgfXDAEIJHkBgrvNcoU6fTX0+KVtLHrJGmxdwqnoOtsAnxMUSTW0HUtRWHCZ73JsJdWDliICutQlGqS4NoLqaO+Bwse62za55zvg2L2Q9XvS1YZaYMN+XmDoNw1Lc55OisBbaUaRVFPQlyYAuvldMg7HwI5RvN4h1fhdL8wIQaMFzPh1H7Zs5TWgYY0y5WVeA8doD2vvv4Wf/P3/havvfYKb771Om+88Sr378+4uFjy4sUF/+gf/df8+Mc/5uryEmM0R8f3aNuOZ8+ec36xoCimTKbiAlGkgKZxf4GqrqjqzLffy5i2HezMDlIw09l0GujDiRtHAMA0KijRQjcWJA6JEYWZ2idhU/yhHVdXC3Sp0UVBURV4FIvliuVHH/Ps+WmwrjI4S7CCaVObwWN0gSljtjWFta3MsQ/WRAnw6xWa6F4UXUJiDBhjCi4vLwMIVPD9779L17Wcn1+wWq3Y3d1lb2+X09NTzs9PWSznTKcTHj96JO55zSopmc5Zrq7mIeBoxeXlhdC+0cxmM5ZLSdvdrFbs7O6IlVDInlPXE46O7nF2ds1q1dKsWow2zGZTdmc7PLx/n/v37nN4cMDh4SF/++/8C/ze70n6wz/90z/l+fPnnJyc8Df+5t/kwYMHHB0f4bznw48+4oMPPuAHP/4+u7u7HB8f8dvf+i1ee3WfnVmJ856ra5n3slBMJgHWdw6PTgGAu5VmEWJvKAU7s1k6GW9WK5xtcbZlNtsJykSXAFeFop7sslwtuJovefHiBYeHB1QxNklghdYD2MTDxB00uLwE17Bxybf4RMLCCOhrzrSfzbVs+OzuZaPctiaXvhzUeFkZy3LbLCVuBjDW3z2817OeHPrmMm7PTaBHBDistQl8jNZ5EcxIcuXI5Qh6kAMYpBf1XSdRrMM9e3t77O/vD2I0GWPS3v6F1gU+57Kt3zG7VgQFyO6Lq+mTvmcMaORAVx5LZttPvn6jfAPhd/hDXMJkD28biZuUZ1CxzmIYWnh+UfSWL1L51FlUNiPBwhBvOoXPzbbipPrhDQHkiD7HgVGNiXV0fRNyFhq2FbVd69/G/g7fq0Ztj6aTxLEZObWl59jOlNI9Wm1ltDch8bctXxSmeFfA4q6WDXAzuDH4XA0thDadVH6aMc+fGW9Mn3Y+ovKUy0Kxxj5QvFh0GFOiTYExJU3n0N6FE7gJB4fHPHz4iLe+9A737j+irCd89PQ5y2XDcrXi4uqSFy9ecDWfc3l1zcX1FctVw6ppWbVNOLGWwIylKSmKkokp0UgKwKKKip0RoR+NKNYGrctkESBKXTDfV6CUZJuQrsT00SopiunE3vfKdjxh293dYTqtKcvQhtJIOk3naNtVGsO9vR2WKwlAuVy2KAVFYdiZTSV4sPfBV13iAHinQHlRaIySuABBMHXOihKSWUaURcHBwX4ISiipVauywOgSpTyr5QKjBSSd1BVVLSfVLmyESimMKnB1DaqB1jKZTFgsVxBMy7UpKMsa6z3z+RXee2o1pSwnWNvRrBoBGLwoAgNLuTCeMpSRb4ZMCnF4I13FcfY9DxfrikTRa8BFdCWSOVSpPrJnxle9fZxKzxJgBJ8+yxWA4L6BzIdC0h8r1WeUEKuGzC827BPOdngDqKgwu9QCo0ixL5wX5UUnsDu4vihQygdrkOT3gFLB+iW20tO3N6T49Im2YqYRTZ6hBBVHQC5yoUnig0gwWFNoCQSrTQ9GJdRIAbFeuQ5nAMSDoLh/O+sFK5Fhw3Z9prKYTUbFuQxtlnSbGhvAklXTsre3z2/8xm/y5Xfe5MmTxzx8eI+ydHzwwZ/z4x//hJ/+9Gd88MFHXFxc4pznei5ph1+cnFCYElMUlIX4tccAuF3rcCH2S3RbkZSQirYJQqBtJW21R2JrtDbxFXG1kLhXRVGG9ZpZFSJWOF7nCopCciAriUFDdBWK4ynWb1qJNYYpTACFBeBwth+/AfDs6eOJxPknWOLRZ2iLyngMAJoHU10ul8nfvG1tSll5eXlJVVUS36Tr0EaFbEYVJ6fnqLOLRBwxWOn19TUxc8l8fj14/2olgrZSsLe3T1WV2KBIVHXN4cEZ84VYpXWdBEOsyoq6rnj29DlHh4cc7O1xfO8ehRY6rauK6+s588WCy6trzi8uqCYTiqqintbs7O7y+MkrYBSHhwfh55iuazk7v2Y+n9O0ss/szGqsc3StgDBtZ1Ma5Hblmc/nwQKmCcFXBYD3tmNSlxwc7LG7Mwnxh8T9z3XiviixZUqqCry1eCQemw47WM7n4piqEJwZrRnyucGizP4eghjr4McW9Sys2c/i8Gdj5Tfc+2nkllxHuMmC4671ScniGMVPRjJX/vcmMGMbwDF+52KxSIGGxxYcA11nSxsGViE20GwAkaMF1lje39bv/MAgh8fW99pRUQPVavTdnWCi0aPrz35aWXf4/Do9xkOB/GB60z15++5KZ3kdNwMao3fGHxjM6RDskLgfEvtrmB42ASgj/hFl3k3lr6slxycHOLYwnziBUWAbTLJfv/8mBFcrhdcaZzTK6ZR+MK/Ch3fmJDwm/t68F/DRXSXzifM9oeTN2EioufKL6oMvhc/kVMzEG4KSkI3ZCBDxg3/Xxyad9GXtHedtHpu53aZs2lBuuvdOxfd92QZuja/HlhyfhOm8tFkbNrLxdx7WaGDTvds243H5tGDIXUtsvyeoZioK0J6Q1xCPYra7J4EC0ZxfXGPKisl0ytHRPV5//Uu89aUv8Wu/9tuUdcl8vuDDj5/x0/fe5+Nnz3j3p+9yNb+mrCp29/Y5undMbUpU2bE8O6OcVJRlFYT/oMRGc39dMJlOCckpcA6ULsWfOsR8SCKe1+gEEEZlQsbR6DxqfP+59p7oioaCxbKhMPClt98KkfMlWNPOzpSua1mtVlxdX+K9ozCGJ4/f5vr6iutruLo6RyvHpJ5wePAo+cIvFkts1zC/vmS5WnHv/gNMUaLQNE2Hd5KS9vrqiqOjA5TSzOdzuq5lb3ePx4/f4o//+I9oVgu0crzyyhMOj0RZ+PN/+qfs6inTScXO7D66KMIJ0Rx0f4o729kJpusrjCkoCktRVmi9ktgnpmC1WHEelMZDCma7O2Ch61Zpk42WFCZmSAmxKIRVirAlw99LPyrwtR53yI4g8vvo+cBmVtM/p8L8RSV+7c6Mb8plyPITK3d5cNGg0SiBmnSgHQmuqVDKB7AqWkp0wdrJ0XUrylIyhJSFCS4dshdVkzqNU2vF1F7cdSRbFz4CUIj7i1boqHh4L5aJSvqog6OKB7yTQJ0uuP9IXAxNVZbhVD+XWCNQEwRZJ3tf27V4B8VkSl1LnA2tSprOIsGyVYitIS4RV/OFuIUF5b/rfMj2oEHZFFNG9h+HUp6m6TLfYD84gfS+C+iVp6ZCKUVV1pxcnrO3t8fv/u7v8qW3X6EsJa7NBx+c8J/9Z/8Ff/CP/oCjg3t4r9jdlVPK3d09loslzsJ0dyYKqI/pbEUpdbYNzAPKog6+7gI02G5B1zm6NroItVjbMr9egJK9uuscVV1KWtQqmoBLlW27wrZdiN/RJdpRKrigKgGO4gFGjA8mp7kei8UY8D6sV12iywIzMemET9L3Rp9qhdElaNJ3xhRMJ7MwtqTfXefouoblshmsj6qSMY/fxZPkq6s5y6W4+Lzzzjt885u/xdtvv829e0f8yXe/w7NnT5OMIYp/h/ea+XzB5eUldQBYwXJ2dimBTp0LWaVWIYhedBPqWK0sHkNVT5jt7FJXNcv5nBcvXvDD7/+QImSuAcXVhYAr9w7vgYZVs+Li4orr1UJcGKuaew/u8corr/Lk8St885u/zf6+BE390Y9+yHf/9E94//2f8d5773FwcMDBwT6PHj1ktVpxdnbG8+fPWS3mkBT//oS16zp8XGdVxaQuee21J/zut77Jl956g/39PabTKU1IVdx1Hfu7M3Z2dqjrfYr797m4OMd2LcoECzX8QN5TOpzSFwJyNK0bSXjryu4mnjdWjmNZk6W3HOGOlfixYrapvsH1xlrX2xmfu4syNX7npgOl8X23r3/Y5/z5bfVtsyQZX/tMlhcX1qsUBHKY4avPfjSWcTf10TmxlBRwQ8ZjZ2eX/f19IOhEWffyg+T+s3XILNHkTaO1BTv7JOXzUKhvUuBjSeCG6zM8vUw3upFms63X+5uBjI3ghh8+G6+3yTixLfEnZu2LLtQ5cJbriyqnC25Px3/Vy2cYgyNniOvAwBiEyMsg9RIZQ9ca7b1kCoiEKseJwRw2vq8PNOpGZ3lSr2xkxOB0WiWZMTt47IOWJdwznBL6/ic+ICGAwsmcD2e2PvjKl+XwpG7T4krcxCeQ5pOWn4fifJci878ZzNq0aY/Ly9DzT4O0bnpPZCrb6t0GcnyxilgVqBAwTalgMp65E7hgBuCB1nlsZ+m6lrKe8vDxE1597XUODo7pnOO9D57xf/u//z/46OOPuZ7PKasqpI5UHD94xE7ThAxGcH4l7i5KF+zuH4fAiT4I3JautayWSwpTUpUVs1lNYYqwATjKIiwTFE1nh3She4DDE4NaSvyN+DnRGioJlgJUamVpuwVdZzk9fU6zWorVhndUZcWrr77CV7/yVX7nW9/kZz/7GT/84Q/57nf+mPv3H/Dw4TEP7h+zXFxTGMOD+4doDWVZMZvtoDVg5FTuvffel0CdSvPuu+8xm8mJ8Pxqge0MShnwDc3ymo8uTvjZT3/Ab33zNzjY32M6rTg7e8HHTz/mxYs5/6P/4f+A2e4Os9kOTx6/wkdPn/H+Bx/yx3/0HeaLBavVguVyxWQype0sq1XDydk59WRCWUkwssvLKy4urug6x+HBkSi72nB6eobRmslkSte2KbgnBEE8ZL6IAIfzHq96U9kevI4kt4Wj98x3eJ2+y4AJ4jrMJIn8OqcFFS1zfLot1RWtCVzSs/FAoYsQMFChXAig6x2rboVzHd5Zqsqwv7vDpCqxR1P293aZTSbs7uyiCwnQWBYF09mMuipFmdQ6pZ+1EYQgKDVKLGF8BLjFHiLtXw4H1mGdk9SR4dp5+dwR+IvLrr0L4MawbsKJ/+XlFYvFkuX1ivOLK+ZzoYH5osGjMbqgnu5SFnUKnmptR3hN2AtzMFHcOnQISmljW5TMgw6n30qplBZY+tfhkSCgRVnx5a98mV/7xtt8/RtPqGrNcum4vFjy45/+iLPzEzrbhqwcvS/7n/3Zn0n8g4OjALKIu8RisQRcAp0isNk04p4lqWBdcB0y7OzssLs3wdqWpllSFlWIrWNYLhuaZoXtOi4uzpJrkjGFpEUtCqaTCR4XeFhH17VEZ6yqKjFVAUbThmfFqqUHMdp2FfaW3n1G0sga6nqK1i3WSrBkpUxyCzHaYK2jbToUOgs8S/o93jtXy1UAngy2s1RVxdHhAQoBcfb39/nX/rW/x8HBPp1t+Qf/4D/l5OSFgK57e0ymE2bTKe+881UePXzEdDZlZzbjN37jN7m6uuLFixecnZ8lcGI+n/O973+Ppx9/zNOnzzg6vCdWJVXNi9Mzuq7l4vIchViy4Rz3Htzj6PCAnZ0Zk3LK1dUFzlp2Z3uYQtO2DRcX17zy2hNWqxWnp2f8N//1P5HYS9qwf7hHaQqUguVyyXK5CAFuFWWxFGuZrgtAUEdZCa1754PVTgjOai1aScBQbTRlOaGaFHz09JT/5//rP+XRw2MeP37M66+/xm/8+q/z6MmrzGYzumbFfHHFxdUVtm0wwQJFZJnAdJwNEl1QfgPoodxGTvkLKTfJOvk9segQbHvTd5vKtqx422Swl7XlZeDGVoDos9LWt5Q49957zs7OmM/nQN//8UFkLHkckXF2FZ0Fr40Hs4eHBxwdHfWBcEOx7pNlyPirWPIR6MGNDGzaEKdirBcEB3Whdd/H1AlLWPbymC0vxCfzAdAMLE5+QlKvGAw9WonGd94EGeYgh/fiMts0q+SiMrAMQkI7iDfA5rr+upfPxUUlXt+kXMLNiFI0mY5MYmDFEPGHMYiSo5k+rys73fPRNDfe1FtgRGKNh5DKi1Io0cUjIrcFKQsviGakUbCJsUVuRWx+iMqNEeBtY/r5mCV+ijLqx6YyNtcb09JdTARvbMqoj/lGkteZM56ki41oOwfgttU/butNwMr4vk9kKpddu6CASiYSJ6AcPZiXm/N3ncMUFbv7uxwcHnN0fJ/Zzj6dhcWqpWlblGpZLBqWq5b5qqWoKrQxFKbEIQCK9ZKJRaMxeHF9UT4pmQUlxniqciJp+bRBa0nd6JwoTkVZZemRexN9yQahU08FNIkpnwOFhTUbOYBIB3EcLbPZBEVH0yw5efEUYwz37t3jW9/6bd5++w2+8pW3ePTwNbpuxenpC2Y7Uw4Odzk6OuLxo/sYrdiZTXn99Ve5uroGoCprmm7F1fUVZxfnvPraw5BRxfP48e9QmIrlsuFPv/vn/K1/7pvcv3fMcmX5yY/eD2bjF/wr/8o/x+HhHmVZ8NN33+fHP9nl/OKM3/tbv402JUVRcXx8j4OjA4qi4E++8x2KQgMlRiuurueYouTgYJ/f/OZvcz2fc35+yQcffsRy1eC8ZzKZipJuDF1n0UrcFsqyEiVxRNNR2EprL4GwQ2FtvFlvJlef8A2fAx1b6F+uM9of4hok0DlNr+8B5Ox9aBUNFsJaCN8FaAHl8Ih7EThMoTg+PuSVJ4842N9FdSt2ZlOmdc3ObIeiEhcjYzRVXUnKzLIcAEE2pPhFSTpaLWhLD8bj8UrcXxwCZLgQP8W6YAWSXBeErp1zdG2bXB+8z9UmkuUHYc3s7EzFV3fVMZ9LPJzlYsVi1dG2lmZlubxesFq1zBdz6skM6yydDYGslUqZlVCEDBIGQrp35WPsKmmBidl3lKSgVmFiFFqygTgPWL7+jXd4/Moj6trQtJ6uc1jb8e67P6azLbOdGfPlnEIXELKfRNeLsioTCOucgA8y5joBqNKenpd7Z4NFk6EsCyT1akvbNcEFpMMYTdO0wYLCohF3GyElh/cW5xTW9aOtQhyHmH7eeYfvxK2kbdsgqygBj3RUTjqctZIJTml5n3VYRLaR+Co9sUtmppYupV0W9xeZkl7u8A6h42zdORf5ZSGmzJ0EMG6alqOjY9544y3efvsdfvazn/KTn/yIp0+f8sYbr3N8fMTe3j5FUTCbzbh37x7G6JCWdsW77/6Uq6srLi8v6DrL/fv32d/f5+jomGfPnnN5cUVRnAlPCSkNHz16KAGsV0u0MkzqmumkZn9nn52dKZN6QlVWtM0KPNRVzXQqLjSXl1fsHewxny+YTCcsmgUXlxdcX885OzujMBIMOCp/hRF3HYDlakXTNr3Sp1RIuyvjr1Sfhcrjg0WTwSnNsulQWFRRSDawpuXi8gqAJ0+ecP/efXZ3pngv2YgExIwuaXFFOllKrueJzhNSW7oE0G6SL9Z54XZZZ5NlgwpubvmzaweG2TO5IvWyd7psH7iNDPZpDorG7RkfPm2SvbbJY9HdMr9n/MxYjn5Z//L7dTgoldT18+C61e+Xa1lPWJ+7TQe7SitJaYr0PbqoDE7vc71nrA8keSjtmmmvvFGyVLBx6tTdoKK7jOEnLcO+Z4ck6TMX+H2/dyY9kvWxH/WA9RHsxyZs0z24kbmR9j/995vrvfmtsVgrqcOje8raegmAd7ZEh9//NQc5PjHAcSOR+s1MeFMZMJWcuYXvXBC8ewXfpTrHtQ6I3kWm0TOZiF7kGVEiEAFsYCAOFQK9pMUQTrJCN4lmRAQhRACO4bCmpZK1+eUxOORkLCoe2/KXxzHMf/+ylHF78/6MN99P846bgKHxxuN9T4afRRt+LqZiKq4HseIQo4cYowC8isCGCMxoTdtYqrriwYOHPHntTap6ijYlJ6dnLEMmhul0xnS2hy5rnp+e0tKitcME8/sImjgfhW5RAkQR0djOUxcGow1VVYtgaj3NsqFZLdMJdjUtUN6FE+UeaJKMRHF++g2m5wVh3gTpyPCN6DJm2dubobCcnz3n/OyE3d1d7t0/4vd//1/ly19+hcdP9vjg/QVlWVDXJfeODzg42OPocJ97x4e88sorPHz4gK9+9S3e++kHLBdyUnx2cc5P33uXp88/5Mtf+TKXl1esli3/3b/9L6B1wcnJGc+ffcy/+W/+Xb721S9zfW35L//L7/DRR0+5uDjj3/j7f5e9/RnWOr7zJz/g+P4el1dn/J2/89sslo6u9VR1yb179yRAIVYsCUrJCvDs+Qv29vd58PAB/9a/9T/jBz/8Mf/0z/8ZZ2eXtJ0H5TnYP2Aylcwdi8WSsqxCgMKasvRJQR6CHDFAsh8ItuMgaTcJWHG+lBryqUSuW+g/f2aNxJVC/AK8BISI850ph3JjULZj031vNeGxeDqUCoqthqouePLKQ77+9Xd4/OgBhW2pqoKqKJjUE4oqKjOIi5DWolRVJRE46ayVVK0KdMjAASGGTMyooCQwqfMSICymBJUTJivWVdnu4JxlsVgSUwb3QIfckX/uHBwc7IXHNUobFAJmrVqYXy85OT3nL//yB3z89DmX19fsHuzTLSTtsdIFZVWjtCjhCo1RUFRFcqEQd4vezLoIyqH0LsZtUShV0NmGrmto2yVvv/02r77yBBTM59ECy/L973+PtmvZP9zj+cdn7Ex3KAuhz4ODA5SWbBVd24UAoA07s91EL7brLSO0lvS3trMYHeNf6GCpcUnbrWiaJVZr2lbSKdvOJrliUteJTiWjFjjf0TRdtreCMf2pnfhC25Cdp0uxMXTZn8hqpem0TbKMWKl4sRwarDsDHqxzKQ21MRWTaproQZZiEJh9iNmRloEL4KWW1LCto+0snV1wfbVg8uaM119/g9dfe4PvfvdP+NM/+3O6ruM3f+ubfP1rX6OqJDtNVVUcHR3x3nvv8dFHH/Gzn33Af/Pf/GFKfzmbzfj61yVjzN7eHlVVB54i/N45z6pZ8tbbb9NZy/nFOVVZcnR4xPHxMcf7B8nqp9AmWEBIhqLDw0MJFnp1hQPm8zmHxwfsHOzy4Ycf8vHHH/P8+XOMCcAb0RqmoCpLVk1Ds2pYLBYoo1MWnevr63SttcH5PtiwNmKJZRH+OJ1U3D8+5uTZR1x+/JT3P/iQ8/Mz3nzjDV577TW+8s6X2d2dSZat0tCuVnhnwy7rsuWrw1r2eCeHAEojgWuTJQ70oMHw7+FnORMk4xEZn/TCiRIv3KD4D6q5q7zo/CCU3E313nSguQ3guEnOuulAb9Ph1cZ6stvGFiO3BZI2lcSLsiCjsWitQzw+vdbebYduUdZXRovVkxX5fzYT16hkiaDUQFcZ9MlngAaDbVDuvaE/25TkT1I2WeZ8emBDxf9fWlyw2krj9AnfvakP+U+uG24LNApR1xhaQq29a/SO6EoX3VMGgWtHo9Dr0JvrHstct137nwEW9Qstn3kWlZcJvrGsARtbFMGUVlGH2BkbgIHxO+NB3/ieqCWNF18EEhJY0bcgXQ3MzjKQRAcwI9Ymwb/6LCoihHwSKgnKByRf6NQPevO1zxIM+HmUMSIPjMa8L59Vn3Lms+304pPWe5dyE7DxaS051t4VT/xUPOU0GGUkZbLSdK6lqmsePXrC62+8xdX1nKfPXvDx0xe4kJHi8mqJMrLh7h8c0nrxedfaUE0mYqKpDatGFEYbToOXq05O8BYrlFcYbdiZzihNCOZnLUYXlJXBlCUoiw3Kqo4nwSoIhBHgcD6cwskpuQ+BTCMglZuBxyCgzoqSqHxHoRX/9v/83+a3fuvX+L3f+00UNR999Iz/7//nn/H//k//M9577z1OT0/5zV//Bn/23T/i5OQEoxV//+//fb71O98C/xb3j48xWjGdlpxfXvHw4QGvv/GAv/m3/js4C23rmNVTmpVjuXzC668+5u2373F6csI/+Af/mP/gP/gPMMbwrd/5JqtVh77qODk55X/9v/pf8C/+i/88v//7/ypVrXj69AWL+Yo333qDolBUZcuzjz8CJVYEs9kO3neURcHObEbTtjx69BCF4vs/+DGmrFg14qP/4Ycf0XYdWkkMjqIoQCmxt9G+54syytkmG4RgPdoi0j6aMVmfW8DFDZ0t1xvWQC59baL5tE94xDxDLDH6owuNeAwqkBiQybpHlEl5RukOrUEbg+1aikIz3Sl588uv8jf+5m/z5S+9RXd9SdcscLYDZ9GlZCfBOZaNWAHgPabyUYehtdJ0rRSmkkCf3ns6RzjCRSxLTC1tCgqy97kgNOxqHJZ4j0vp4OKpkRt8VxiJedN1jqa1EhvBKUwxAWXwTvH1X/s1rucLzi+u+Cf/9bf58IOPuZ6vKJSnrKcYY2ivxG0DSqCmdW3YM+XEMv3W4KOSjQuuORpjFKYo0cbhvOKrX32HR4+e0DSgtBfF0Cq++6d/RNc5CiOBHUHT2Y7rqzmHR4dYa3n64ik7s106b1k1DaYskvVG03TSruByZYyBApRT4orQdbTOc311zt7ejDfffJ2vf+1rHBwcsLu7GyxxKrTR2Lbj7OyMy8srTk9PePbsGedn55w8f8719TxYZhRMp9MUg8VbiXuBLii8x3Yd1nsu54vMzLxPM+uc4+DgIDuNcyETSplSQErE/IbVqsV2juWqCXXpEKNIBXczCVoceZ4S8pRMSos5zsFkUrO/v4fSJSjN6dk59VTzr//3/3X+tf/e73P/vub998/40Y9+yn/yn/wnfPTRRzjn2N3dTTE2JK7FAa8eHrKzs8MPfvAD/uS7f8offvuPWK1WPH/+nOVyKS7EgRlcL+f80Xe+jQlZZAqt+clPfiAZJpqW2WwWLDhKrq+uMcbw2pNXeP2N10Pq8BJTlUwnUx49vs9Xf+0r/OhHP+T73/s+bbeQVNEOCcSodQruqcLYVFVNPZ3IeyYTLi6vJNCoseKeVNbosgq8LSqoDm1KlquG9z/4kJ1JyWxXYpq8ODnj4vKS7//wh/z0p+/yzjsC2L35+ush81LghYEHoiTobQQjvN0g22wFL274TGXa56Yj+s+xSLyizbLLTVYoNym4tz3MGusS2+rfVEd/+PH5laiEXl5eslqtks5SVVXKeBIt0qKOEdudpwHP5XpjYup24ak7O7vs7u72fSKb/jsoq3/Vyjb9cpOLittw323l623vGdPm+L5Nz6zJPMMK08diediF2EbNKGZTPFrpLVN+VTaXTw5wRAaexjabWDYjr8nCOJyIKZ9dxyozbEopBd71nycgpL/by7FxII4YTV82A4+48Ht6K43Q6tTccDDSfzdAWeUdCVyJiucYIAmM1Ks+mJCPx8lqOC5x6JKVRiRSPGshqFTvlrPJxLC/7YvF4JRSGNVnYoCocBCuM4UIQiyAdRNs5bN9NavnLv3tlV63FUjJrTduAw9/UoYSTzohUPnau9Zp6raIuk/0bvBKUn36EOFfeYVDgguiJFbEgwf32ds/YLFs+fDDp1zPF5xdXFJWEzE31pqLy6s+LoMx0EpQOas82nQhw4CnC4HnHKALQ2kKSi0/sub7IH14j9EqBEh02G4FJlhmhVNworjsXTqZT7zES7ybGOUfYspKjUYHKrJ412Ftg+1WGO3ZmVa8+ebrvPH6qxzsz2hb2JnV7Mx2OTl9wenpCVeXFywWcwpjODo85NVXX+E3fv2rvPrkAe+9+zPe/cm7dG1DXZecnL3gcn7JYnXF7v4U7xVdY3Gdp+sk8OHrb7xJs4LziyUnp89RSCBT5S3ewdOnT/mLv/gLvJeMD/PFJT/64Y+4uJgDhmbleP7ijA8++Jiz0xOOjo+Z1DVHhwd861v/Bq+8+pAnT+7zR3/4h3z08VM+/vgZHz/9CGvlVL/1XbCCkVSStusCkRc4bAJ80zqMfEUlCk0at8Q2SnlViVYynh7AiAJ+2ADkc/rrROMq0n8EVPL1lIEsOfmHDUO2gOz+QC8xnWYv8PvA9/v9whiDNhJrqWt9in+gtWEyrdjdq1m4Fc6tsM7TuY4KgzYaUxZUWgU69ZRV2aehCwCbVqIIS4wID1YRD2ziCa4HtPdoY4KLwjDSe998nwJXKu3RmaltWg9ZIDvrpO6iKtFlGRRel/qudMGB2WO2t8PO/h4H39vj9OwEc63QJQI2GoO4PgR3Hi1uNTJ2orRHvtXPnPRBEkUoTGHoVkucs0FQd6yahvPzq2BhUIKX+D8KlaxjloslznmJe+EkLklpSrz3VFXNbLbLatWgtaIsAy+jPwSxNqYFdNR1TV1XzHYmfPXv/A2Oj/Y5Otrn6PiItpEgw9fX1yig1hWTScV0WqOVZ2dWc3iwx3Kx4PryisVykSLXd11L27R0bcti2WAxEjjZa8m+03U0q5VkfSlLJvWEuixpO3nG2w7lHUZJMF+jJXB6s1wGaxDh+WVhKLQJcYb6dMIoAZVsiH3Ur9Ew195TFAVtI6d9q9WKwhguLi74wQ9+wH/5//tHvPHGW9y7f4+z0yU/+9kHnJ6c8Ovf+AZffvttFssl5+fnFEXBZDJhb3cXZXRId2t58PBBWo9d13H/3j2urq+4ns9xnaXtGpG3vKNrLU1jKcMBkNEKi+N6fsV8fo1RmqZpJOioUcxXc8qiTCfYk8mE2c6Me/fv8/777/P+++8HWhD3utVSgDjbdbRdFw6CfIoZ0zQNHsXu7l5wBUMAIyMWPM5D18pzhTHs7O6D77DNnLaTWC9KKcpC3CeXq4af/PQ9mrbl+YsTLi+vefToPpNJBd4F20ixgJP4PMKn+tg7LvGlvPT4xEh5T7Orhrwzyb5+U3Vby8usCLY/6Nfaltc3vobewnKbzLrtEGcTQJEDAmNZeJsy2V+rNGTj99zFymT9piShAH1g4PwQNAIa3vsUGHxbcoAYDDP10Yi/nAqWQBEIHepSvtenYj8/p6K2XEs7snOG0U2fxUHdjcXTr6kkfNC/03s2GUx4P7w3tvVl6+mlB+sbPg+1j643A3r5E/FAw3Z97KAEbmSKiuy/4W81pK1x+aLpiT+P8iksOHKBbOxr1BNY+APoZVF8NhcDWVUleEPu1SEDYQQoRJER5iLCUw94aHzC02PwFdK11KMYq9FjohaLXJ8YSH76nxDY2L8R3XpAmxA3QKleOV/jAFnX8+9G90U8J57SpBeNilI3fZ7V/XlywazoMCeJt3ifQI0IPI3Qnv4DH0lELiJeqeK1uttC7WM4xKb0m+b6puhhVPedBYItJa6APgTuaFOKsVogG6v86SHwl2/iUfGRLCXiU9ynVDWIa0oBupSAYarg+PghZTVhvmyZf/yM1UpibRwcHjGZTNDacDmfiyBuTLC0F/p01mEbGwAOh23aFHxQeYL5sYEKsdz1EIw/pCtWGIDzFttaDFpcCLxDodOS9q4jplvxwVzT43GtDaMic2hUGYYvbGq2xdkOjadzVpLQGsNsOqGuSmzXURSG2azi+OiQ2WzKbFrTriqapmE2mzGdTvj1X/91vvTW6xzu7/Ln//RH/OU/+wsWizllWfD0+Ue0dgXGMZvVWOtYLRsuLxYoDPt7ks6wWa549uyE87MTZtOaqipxXcvF5SUffvg+f/m9f8rx0QFFqbm8vODdn7yLtVBVUy7Or/now+e8eCa+5/eOjzg6vsfDh4/4V/+Vf5knrxwynSn+83/3/8L3f/BjPn76nLKqqesZ2pR01klMAGMoyoKryzneO4yJlmp9cMycBQVNFo1Op5x4j3W9Wb/wRVnXks4yctZoQtnTaQQvI31Hod2H+SKj5x7u7dfM4PQSL3SYrRchFpXoc8DjldgFSTtLjPaS4QQ56W/bDoWhKDVFpfFGYxV0eFrvKJTwdFWWAtqGKKZFWWG7Dt8pYmQKFbPQhDThRmUAh1GJB3s/jOsU95PBiZBzeBsD7nq81jnnAEIQWOdQztG1Hc5DVRSYkHVEdRbbOryS+BqTqmCiDJOdCfcfHHFy+oLr+TWd85gA/ChNCOit8VhJs6sUZBZSPsxHBCWTFhG6KLEmhFa6rpVMPxpmuxOcK8Ap6rKisy7t+M2qwXvYne0ml8+qrHAOyknJ3t4ez5+fENOVSmaXCN5oumWDtY7OWg4mEw4O9nn46D5/9+/+XY6P95lOSubzOU+fPmWxmLNYzGUn8g41mWA07ExrZjtHeP9A5sBamnbFcrlkMV9wcnrC/OqaxXzOfLFi0XpaS3DRs7igcCtAFYayEHemwmgaJdYcICzNFCZs9y6YIIcgp9pQTmcorXFGDm2irBRjLEnWnX6/REHbtBLvYjYRwNl2LJdLSlNwfXXJ+fkpf/CP/isWv9vwpfYtFvNLfvDDH7JcLXn7S1+iqiqurq/56bvvMplOJW7GdErTrWhX4sp0eHjAbCJWFtY7jg4Pub6+4uTslJPnL7i69qyaBdWkou1a2sUKDVRlSVEKELBarsTlTkuMlKIosN5xcnoyWANlWVJPJ7w4OeHk5AWnp6dU1YSiFACxbTu6YLYttBbS6Ybg1U3b0VrPbLbDYiWZZaxtKeuQZttB00aFtGAy3UFjabTi8mKZrHrr6RScuE9+9Ow58+WSZy9OuL6eo4pf5/jokLIw1EaADcJaiWtB6WBN6Algve9xikwAiACIpKHuecVYruu3uZGrRfo+c1UZXacb/RZ5Rm263O4esul6fN9Q0OsJdv39Kg1N/tkArEj96a/jrpFfp11BbT7hHgMnjO7ZZiUy6GPYuqKlQAQ4chAjXsdUxEVh1kR9cU8cusbHYKJCPzpkeqqCIOVTW1QYsLQnjHQSlbW17892+TmJ4hu+yGXPfAwimY5r/KTy8k3g05iWEkX5OB5CCXGRRMvIvrp8XuPnGxp/Qxkf3I+tNzbR2rB/EINIxnb7TO3I6xGQQzLZRUvNvh8qxBJaL2lfHPVr+J5Nz22Z/80jkbVl3Mfb6Jp94+IBWQ8X+EBzeT3r/blN+cQAhyNEg2ecASWosG6DWY8HvEI5BU5+K6+gI8Rn0hTBT8l5CygMRrIVlNJJ7wmp7ABlAIc2OkSmD37PsR1aoZUIbuDxKgdEfMQwBoKjdTEaem/+GZmOnGLJCbQLY9B1XQpy5TpHYQrqumY2m7FaLEXANpIBIgZeBIKfdM9snZcz+F4pAEI6Q6XiIgzXozXZbzQ3zdinUNBV+udORdMv2DTGoS4TfROVEjPoLMp4vvfn8ISJ32rIfRtjyd12cnNA+UksOtzjgRSNMJ0KmwwQ2cSwUhvvhE6H3itDjI0hgfl6JS0p6OluUeIykkGrGFcjmCV7WYM29k0rrAopV7UBDM4XwaKjpCgmaFOgiorGlngrKQyxUJgJOzsTvIerq+twouDxztI6y3K54ujomKIog2LYJkVsL2QOKsuS8/NLum5J6zxVXQdzd0VVVOzu7mK7jvPTC+q6xiiwOLRydKslTSPZQaqqRCnFxcUle3uSFvD88oL9/X2cc1xcX3J0dETbtswXC+493GO5XDK/nqO15vpagoF+/dfe4fL8hOurcz54/z3+o//wP+Qvf+M3+P3f/32+9rUnTOqaxw8f8n/6P/4f+N5f/oB/9k+/x3e+8x12plN2d2ZUuuQP/uG3mU6mPHjwgG/82jcoy5Kd2Q7Pnn/EfHHBfHXB5fU577//Ie//7EP+8i+/x85sj7qe8l/85/8FhwfHAhZdXvLg/jFd1/H973+P//O/9+9RFBplPH/v7/0+RaG5vDhjUhd8+MHHLOYN7/3kKZN6lycPH/Hv/u/+97zzzjuYomC+XPHjn7zLH//xd/j+D37I+dk5e7s71FXFqrU0IXhiWRnm82u0MexX+5hC4ghUlaFZLrCdZHEoy5KyKALNKPFd9R5ci3cCKhutOD05YTab8eDBg5AW75rFcsnx8XESgiTIZIvyip3pTEwrnaO1Es9AF4aiKCmKgsVyyWq1YjKbYqM1RABMCEBy57qeF+gQdlEp8CasBxPWlk6B9nq3DxdWknD5sqhxvqNtlyhdYy1Yp5nODuhsxcW158X1CkyJ3imZHByF1LKwso4mKKQ4T9OC1jW6mtDZJXhxoapKWWN4j20alCEIt4UEYfSOLihMeML+ZCLDoQunNT5kV3Fdl8COwHh63uMsFkfnWsqZuC4kK0DvKSuotU6cRoxPFKYu+Jd//5/ntbee8MMf/JB//F/9t5ycf4xShoODY54/P6FpWyZtgexyGutdsr5w3tK2jfBNPEUh77XWs+qWrNoleEupDddXV7iuY2/vHpPJBKMVnW74jW/8Ft/7y+9zcnLGK4/v003F7WS5WDGbzSi0QvmG5apheb2kXbaUpqSqJpii5Pz8BShNUZQcHR2hdUnTtLTX1xwd3+PtL3+J3/md3+b1V1+nbRY8+/gZ3/72t9N+/Y2v/xrXV1dcXV7ww+//JQ/u3+fo6JBXX3nM/v4+uzszDvb3AcfF+Tkvnj/nxz/+MU2zwnnP7t4Bi5XletHy7PkpH374Iaenpzx//pz5fIG1LeenLzbuGTJ3GlMUFEZAibiXdF1H28zxXqzxSC4qsgbjhmB92EnCiW+hRRi23RIRRxzerWjdKtAm/MVf/Cl/8Zd/Jjz0/Ix794+Z7cz4b//JP0GHrDOPHz5ib3eH4yOJP/TN336HF8/PePenH/EHf/AHfPCz91jM55xdXPDk8UOePH7M3/47f48f/+hHvPvuT/nun36Xt9/5Cl3XcXZ+hrOOdrWibRp2Znsc7B+xM5vxjW98g0ePHnFwcMD9+/d59vHTNDfW9tkhzs/PWSwWXM+v+eGPfsQHP/uAi8srdnb2mO3tAUhAbOSUvKjk+VXTslw1KG2xTqFNKfuvKvFKYugU9Q7ei7vYi5ML8BaNpar3eyA3yI1OG4pKcbXsuFw852cfPuW9Dz7klVce842vf52vvvMl6kmNwrO8ukKFMS+LQmQPHw7kiDJyoAM83nV0ToKhlrpkMqlljw3ZeaxPEGqgE6ED53qZoQgybhZqNHA+lf7KxRHPeqaToV9/38gkw6lMmVwDCNaqu+EgagO4kV7W3yN1Dtvkc4Fo9N61NkQgfAugs82qZSsAkH3uHLStBPFdLpdcXc1RyrC/f8hisUj3l2UZMvt4yrKP9dOnKpb4Rjq4gurgAte0Eij8waP73D8+4vhgn7brJHtPYZjUU5aL60A/GnycT2mjUExOZUnrEdBU9W70gz5u+MwQ4kcoKAJ412f3ygCXoFuJ/qLWKrsZvOjHdxPA5H2m98Q6nA88UFNkLvyt9/jOYTuRU5UOdRoB5fs4GUJMSsteqtNRxZA2NsXWiN9t+j4vPWAl+kYap0DIPeAV4/aEwKKtxXZSV5QJACaTGV1naZqW1WpJVVVUdRXiv/RzsG4NFXWvYaiDzYfjPj0DUX/eVrYgYjfom5sO7HNrVvlURSW+v3dLfLabymcQgyOc4Cg2mgNtKqLoSgd0YMQaMcvK2XO620MwAMx+R6JXOCcmhzGzQyziI5mbvsd3OOjXJvkEC0HKZ1p7SS27NrA9l/XeB/PtXslEBwIL2R567rIZhUp83CcMaPO4qZxQ12/6JAjX7cvtY1aoyBC9FwEtbZCBeWQ5wZUSsMNrnU+IvHH8d/xX9/STgxg3mWXJ7Z9+gG4y1dxWBtCNUtmED78NXaMH4HxPFx5sisQuCoU8qYVBo3CRb3ZiWaF0gTEFxlRU9Q5VPcMUFaaoKKsJ2pRoUwTFMjDnkEZVFE0xuZfsCpJW0lkrpsXBxForCYhlW4+3Ha5dMa1ryqKkaSVgIyicbbk8f4FSitms4vLygsl0wuHBPs/PnlEYw3R/T8zx2ibE23G0zTJsao7VcoExktKzbVY0qxXNasnJi+fIctPs7c6YTWu891xdnLOYz+V02MFP3/sZy2XDxcUVD+7to9B0nef8/JTTk1NOT8/4+OOnPHr4gKODQ87OLkQIcWJmur+3z2RSM62nvPf+jykrxe7+hEdP7vHlt9/hnbe/wv/0f/I/pusUy6XlxYsznj19zmrZCM2j6DrZmPb2dsK8Wd599z0JhNiuuDg/xZiSSb3DK49bqnKG1pI94tvf/jZt19HajqfPT1iuJFuG0gWr5Zz5ckU9naGtmEQrpdnbk+jrlxen7O0f4Jzj+vqCulTUs5rCTHlx8oLC7Ih1iZeAe11n5cTJKXHRKCp2dyc4b3n+4ikA09mEw6MDyrLg7OyMxXzB/5+9P3u2LMnOO7Gfu+/pjHeIuDFnRkYOVZVVqEKhUEWQGFhGECCMooxkU4YnmYYnqfkik0lm+g9kLWtT64Ev/dB6ktgtdRuNktjNJgiSIEGQxSoANQ+ZlXNmjDfueOY9uuthue+zz703IiOyChMBNztxT5yzzx59WOtb3/rWeLRNEke4uuHo6ADbOKI4oj/sY7ShqmsWixkgxt9w0MMG0Fkpb6d5YEIbkjgCJf1MK0QZ3YMlSmmkXLdGWd2yfTZAdytikHVgayhhCRktzrtWmpOTE04mM7YXOc4YcYa0OAerqsI2Iu6mdYSJDZERbQHt0x57JmnL0CljiHyKV9YbYJu12JmKIpS1aBoaqwPsACrCVwIl0mBM4yOPUNelMKaCMeavG6RUcmMtdVN5EVUnLIxOmCZodTQ+fSOAvYPRgKvX9yirgmvvf8DJ6YQ8L5kvphgjQFXdlMRJgkNjLZ7NozAuzLmy9svn66BGlqU+Xcfwve//gDiJuf3SCwx7CqNAO8PtF2/zztvvMZ/OyG5n1D1HZCpPy5WIVVVVXvNChFOrqqTwqQe9ngdrlWY+n7NarVomxOHxMSYyaA07IxGEVErz8z//8y1rIDYR+ppCK8dXvvw6Sklq3nDYo5cJABeZmCLP6fUyLl3aJY6jtmRfUda46QrbKK7uXWZrNKaqSmF7rFasVjmLxYyTk1NWq9yXdy6xtmmfR93k1CgKpb2+SdDVkLz92GtFhCapSA22kUo8LgiLakWWJe1aGOjNa4Mcj24JQKcUHsy5wXhrq01jqeqaR48eMZ1Nebz/WIDTccbj/QM+/PAutqm5dfMGvV6Po6MjPvjgffYfPeLBg/vcufMSN25coz/o8dG9e4y3tvn0pz6Fs47ai+TVdc1wOBQgtpD7OJ/PSdOU5cqDOp7eH15ZlrXlc69fvU4SZyyXS4yJ/fj3I16J7oUIlS4wqxyU9syYIFQf+fRir2tmpF8oraidr1Dg1o7Pmk3mg2Ha+CCVRmnLbJnz4d0H7D96zPvvv8fN69d57ZWXuXH1Cng9lXy19HOXxtnKa6fIsm59+rX0x9j3i4aTk5M2zUkmlbV7etbhX4MeQZ9nU2NsHSHetFO6jthZR79lOru1U9qCxR/jpHb3edF268/C3y6sojY+v3ib7rZhPxe9l/93U4GfxES56NzPn+/mdSkF/X4fpVZMJtM2jUBrSb06ewxrLdPptNXmiPzzlcCp2RSrdKIh5BSMx2MJBhlD0zRtqgvWEfv3sTHYutm4K+JjXXxXntSeto13m9v/aVw3JonuHOupxzjneJ+/v93P2/stHxJM4rBAujP7aZml7uL0lAsv7IJzvIiR8ST2xtnr+KTslY3j+L/Sr4KeiPNgg/dpggXxzIe76AmfnU/Ojif/zXO5Ts9z/U/vneG4n9R1+wk1ODrvz1zTs0wgAehoU1MUHoE+ezWByOrBEG0IivKCi8lg6x5pjWW7NTsCCCVjN5Hg9U0Ogp5repPr0M66P1oDF3KJLRQnwM1Z2Et5oOTs7VCsO+kFPu+f1RaerfWIzEbOJrSLL6zFls62c5NLuwPb3uezk1E3leii/M12F53///Hlpqkzf+Gih61YT1rdfhFQbIkq0V6/GCRiyLSlDS3ihJmYOM7IegPSdICJYkyUYAllHr1eQHeiUUqYQ96pMZ4m6axQwIsix0R9ERXUmrosBUz04npa+bKLtgYlU0zdlNShjFqSUNcF1kr+dZnnpFmKTmPKoqJu6taprKrCi3ZFlGWOMYZBf8BqPkdpxfa25NenaSLlO00mKQVAVeUMeillOWI8GnnjWTOdHJMv5zinqOuGH3z/+4BE24ZDUSzPsh5N46hrH1UtFsSRpKIs5ivu3r3PaJyRZFfZ3b3MoD9kNBzzi7/485ye5JyczHnvg7vkq+9R16doHVFXNcZE9AdD6rrB0tDYitPJlCQRZ+3u3XskSY9eNsQ1GcaLR1pr+fCje5RVBQpmiyVJ1mMwGNLrD6mbirouyVQPKXMpGgi9rEdV10ymOZfTy9R1xXyeE0dS6jRNY/AlU6HxjkiBtQ4TRVR10B9QpJlUK1gs5mRZRhT16PdTmYNdQ1kXWFsRqQjrLPlqgTExUSROmPaOsG0qqtoSRQJglE3jgWHRgLCt47xO+ZNKE42AgLqzHihatN8pMbzamd8DdbjgVNY+DUPGTIjSzmcz8rygqhvQETr26vfO0VQ1ja9tn0YxOo6IIklXCRO3ibWE9NpwjDCoojiCxlE3tUSZtQiWKsF9CYrqgV4fQFinQ1lzvyZpi2pkpRMH2AMcXptDGUVtBaRso1WswY0whwT6u1KKNIvY2h6R55e5dHmXVb6iKAryYkUcJR7UbERQk1DFI/wetLEeiZdjtmQ4IE0yceSADz/4iCt7e5yeTBhlY38OcPv2S+xs73A/fkDTNERGQxwJC8MDnNaK5oLy5WmttZRVjXWWfr8vjBXnKIqcqgoUcZgvZrjHlqpecefFq+xsj+n3Ml566UWSNMFozeRkQprGZFnMzlZEUSpAk2URSSzzh7VQKiWaRENNfyDAalEUTCZzUDFpVgHibAuO0LBaFaxWK6azCQePj1guFyxXCxbzpYiMNhX5qqQscwEsq9o/W1oB0SiKiT2TLdzYUDKw0TV1vXY4nLWYOG7vh2pCQAdvnzh0h8GotWY4HHD58h47O9vE/reLxUJe8wVGC7iw//CQg8NDjo+PiSLDlSt7XLp0iX6/x5tvvsm9e/d49OgBt2/f5sreJXYvXeLtd96FsWP30mWGvV6bClZVJf3+AK01Dx88oKmFGbhcLgWoVZA0cSe6DbPZzBv3koYyHA5JkoSqCjnpylesSHBOGFBxXJI0AmqW5VIAWiO6LY0Ndp0FfIU9pdv5JBh01jlUEPUNwQQPQGmEyVv46P1qPmO5XLBYLKXU7s6O6ImYBKXL9RrvwSsl6EYLpIRKMo2TtLmyLInBAxznbcbWDfFzUABg/ClugBxPCvw8rW0ysjvpgxufdRzoc7b/GZt4Y9/y+eZvnuwrPE87B6qoi4CRj9/Hhfu6oEVRhHOQ56tWPFgpCWIopb0G0dpfKMtyo2hCOI4x2u9L0kDLStYrlGJra0t0Z/xapXUAy2wLnK0T+58NyPikrXuMFmgI7VlRlOdoG/Z/Z/fOcSZoehZ0sC3I8aR0iU1/YPP7i0CMp6WeXARyfKJrdZ1j+78imN20gqnnmDfuySDRn5X2NKZ8d5tP0n4KDA5FyH3eRF8v3rY7Aa8j+uGnzjuvvhwgHQTH505rI6X96rqGRgS3nGtwPmlGSqnJuTSNGLtaBUMy7E/h7Fnn117gLEMoU9lVuxdnexMUUeDrna8N59B+0on7z3L7OCRfKSVG7FOQ3bMTnXV1C3B0tzlbOgtCjmTTPpcnPYuzAMgfTZOUrmdaCRSgzHoxaY2G7ga6pTA7B9YFMr5BG0Oc9Oj1h2Rpn/5wiyTpSeRaa5arQvqtCxoKCqMcaSr51XVTk+c1ZZmjTcRgMJQoaVNRVAWZyyRqbB2LfCk502nK9u42R4eHzPdnZFlG6QVI4zhmd2eH5XLJ93/wfV5++WUaW3P/wV0m0wlu6lpmTlAdL8uSLMsYDAbcuHmDH/3oRxRFwTJfMp/P+dxnP8ff+I1f5zd/81cZ9hOauuK3/sX3RZSw1+PGtatSjrZpUMqRZRnjUcKN6z1WOUwmOQ8fnvAP/sE/4Ma1a7z+mc/wm7/5a8xnjtOTJe+++y47OzukaUqkNFtbWywWCz788EPKpmA07vPyKy/yl3/xq6IR0zSgFJPpgkf7x+w/PuJb3/4e77zzLo/2DxgPRwyHA8Y7Yx7dv09ernA4fuNv/HX+9t/5m/zcz3+Bf/j/+G/4xte/wUcf3eP46A3w6UZxEjOdzjFRxHA4xCQGpYVVkxdLokgzHPaxrmK1mlOWFf3BABMP0JGh14vIMkNVWdLUMDk9pq76MB6xtbNF0zRMZxPu3r3P9vY2w9GI4XjI6ekpy+WS1TLnxs0bZCalsTVZlrDKF8zmE0ZbY0ysGQz7LFcz8kajnaI/6LGzcwkFzJcLYYXEEVtbYxbLFUo5yioHZYhiEfN0KOq6FFqmlRSp2tY0jaMqc3G8kgQCYN0OBxFBDWwmnPe/3dqRsLb2gIjDugqtwUSK6fQUoxSD3oBVnUt52NhISpwzraZElmVERsREm9KXbqtrMVD9GHJAUVZUuiFqLMazPNrqNYGqgcF5Rp8AHPhzDFhJMNJ8ZJluhNb597Zd67LMVwRxTRtNDOtsFBlMFJOlPaIoIYoilsuc8WgEFm7ffoFHjx6S50ucMySpOLxlUXtjPULreAM4jnTkWSvBCWxwjTAs+8MtnGuYTk756O596sYymc74O3/7b5MkMVo7fv03/hrLZU6vN+bb3/oWO9u7xFFMVRfMZjO0MYxGWwwGA9G3KUuSxBCnkZR5tSXzZS4UZGXYvbTdljs9OpmweHzKo4fvMzl+yKdee40v/uwXGG9t4bDUVclquZKyvbbBKEW/L/PM1atXGQ76xLHBGDAmResYh8xh2oM8V681RIkGrVjmsFxU3uFdUldrgC6JU+9ga4rcMzzyJfuPDnj8+BHHJyc8fPCI6Wwi6VxVg9K0AnNZLyNJ040obl3XLBYLVqsVZVlRliWrTolKj3575ylu2RChbGUURVza3WZvb4+trS3SNGUwGG6I2AX23mQyw1nF7s5lolhz7doNLl26hLVgTERRVMznBdvbO+ztXWGV5+R5yd2796mt41d+8ZcQRhUkScbBgVRe2d3eoSxLCYI0DuNZas4pDg+POD095fDwkLfffhvgHKNjMpmwWoowrYkj0jTzIsIG45mJUloTAYs8G6KqBPgQAMWDkn7QKSCKDGteiL+dBJFk3ZYujzRUVYkCxtu7FFXDe+9/yL37D3j/vQ+489JLvHznZS5t71DkK8oyJ4nidgw3TS3Vx1wj1YWsf05RwvbOzibIcNZBC2CGh17WiSjP3p41xXbze3UGSHnSb578/bnjbUT2fvrt4xgD4bPntdGdcywWC46Pj3jw4D55vvSVLiKKImcwGNDv90jT1Fe/EA0OGb8lq9WitYuyLGM0GgGSHsrSsSpydKR56aWXGI/HbRAwlKDO87wVnuwCWs92T57rUv/EW3D+n/gd62tfV1CRII8AmNDdQcsK0WsdDNkXLbBwETvDnfnuSa/uts9zjRu+pwc3JOhQtBovoRx3ex04X73wOe7lH3F7HlA1+NTh/U+7/dTLxD69rSezYCgFLQWt11S6J6UBhO3DYrVJSwrRqtBJPOrvNTPW1DIfanKdgFvHcOuCHGuQIqjVh9901RM81dDhI3PaK4NLdOBcZZQ/B00G6GauWrd17zV44/+CfZz9fwuf+WjtRdt3f3fRpH+WfvjHinYGtFU1HTKPaw0VYKO/BHYTHpQLv2n7no/uuaBUohRRlBLHKXGU0BuO6KVDkjgjShKcgyogwt6INf7eV3VFWVeUdUHjQhTdkiYpSimOj48oq0Icz6rB2to7oFCWK1CWJIkwEXzxi1/g6tWr3HnpttDqlKbf7/nzc/R6Nf/md77FW2+/yzvvvsP/9j/9T7lx6xLb2z2mE9jff8R8MWfv8lVGowEmiiiKkp2dHeI44Stf/gpZL2Xv8oibt3a5d2+CQqIZL7zwIrs7Cb1exOkEaosHOi0HByc83q957/2GB/f3WS5XLJYrqgruvHKHX/yVL2OdYTKb8OjgmA/uPuCj+w+lzv1sjtaKIi84PTnlBz98k5fu3OLmi7cwUYpCU1Y5v/0vf5+Dx6dMpwuWy5wXb7/C7uXrzGYL4ihiNpvy4OF9nI64cvUWL7xwk7/7936TV169hXNQlDCdF5xMlxgVMRyNwSgW+QoVaRosp/MpWa+HtQ3z5ZyoClFuca6bpkIbh44cpyeHOIQc8dGH73kw1rG3t8vJ8RFvP/iIL//CX2Znd5c0Tbn90m0GgwFJlhLHCdY6iqLg5PQUlGZ/f5/79+9y89Yttre32d3d5ctf+QpJImlB+w8f8c6P3ubw8SGr+ZLa63zM5zOiJCGNU4bDIXlRgJIUC20UkY6JoxhlNKt2vq3bUsRxpDBaNF+apgpcPj9GgraNf3XmAqUc2ihMpDGRRilZJ8qyIEkMSkVYa+lnMOo7Ht2dM19IuT/XNKxWK5+aZb24JSgvDDno9+n3MqqyxGglaVa9Hmki6VsotabLOgFrAmtD9JxCqp5uAQ1r6zZne/296wAjIc3RgyUKnBVatDA41utqmqYbk09jLbYsqKqKfn/AoD9kPN7mK7XjnXfe4/HjQ5J+30cjAbSIVxqI4kgov20akE+VaQMTEgyIgOOjE5QWzROnDKcnM7773R8Cmjt37vDyndvceekSv/TLf4lXXnmFv/ILf4Xvfuc7PHz4EOcadnZuUdU1p5MJs0cT4iSh3+8Txxon5SmITIR1ESgrOcnVkrqRyhomasiyHqPhZfppzN27H/LhB+/z5ptv8uqrr3Dr1gsoBfv7jzk6OuT46BiloCwLjo+OGAz69Ho9RsMB/V4PY2RuSZKE0WjEaDTiypVrYKRvmiglitI2lSaI+DZNw7xYYJ2weH78xo8pyoKqKplN58zmU5bLJfP5gqoSxoIxETrSxHEkc6+R8rDBUDdKwF9JpxlJ6lVZslwuhRXmnE/xcZKaVQt7wj+xsExwenLCbDZnMBgQRTGLxdyzJHRbYrXf71MUBdevX+ell16iqiviKGGxWGKM4Td+4zf46le/ijGaT3/6MywWc3785ts8evhQmE5JzAcffOCPETGZTBgMBlzavUS/12O5XDKdTnn33Xd58OABq9WK2qeyRFFEkiQt6GKtZblccnR01AYs4jjGGEk3sr40cN3ItSvP+tI6wtY1VVF4bR9hUcSRboFQlCGOUoQhVrPmSDifRtKFGMKaq4iTFK3E6ax9ed/JdM53yzd4fHDMg0eP+cLnfobdnS0GgzGr+YQgyquVJuv3PWGkkYpOzqK1aNqE+SsAVR2rxYMaHeo+IXi3Aflu2M1n29lgz9n359M0LraTLtpHqDr4tG3WaXTtP+fas4AwZ2285wVu1sFMe+6aw+fd47SvYK9ZS1EU9Ho9nBO2Z1mWpKnoqMznc4qiwDnHYDBofRdhIYlI7mKxYLlcSlpcFBGniQcnDdeuXZPKSJUAmQHg2Ch6cPaeXvD+om3+tLTuuT35uXXs/86n0uVD/wx+X/AFNwPl6117Z81tgj0hLWszyG03/n4csNG9nrPvn3b94drb1EIPwq5WK8pC1uzAamzvl97s6xLzfXYG0h91e5LvdRY0fdZ9fZLr+eQAx4XHupgO1D2vsxcXKLNPAzXC37OgyNkbttkx/eTkI3br0lW+s9v1OdAZOgJsdPeFf23+H0KVFBfSW9EuiAStAY5wXn8aJ5Y/uvZ0VK77vJRSrcFy0Tbd/7dPSbsNgOPsZBSaUmpjYnrS+XS3/6Nt4aYEpoUYUeukrC4vqD2r1nBpJ2kXkq+EPSUFJESPIIpT0rRHkmRk2UBYGyYBNI0fF7X1R1SqRYrLqqKsSlAhm1/AwLqphQqpFZf2LtHLMga9AcPRgLKsmEymlNWK4WDEpd1LvHj7Frduvci1a9e5/cJNap8bmqYJVVXT78fcuDHi/r0ZKE2SxXz5K1+kP4hxrsTakulsRhXEe316Rl01vlxkn/HWNoNBhjaOg8eHvPnjh4AhSVJG4wGrVUySKB7vl1KC0Qumnp5MJPe7Knj8+FBKO+KYzZecnE55+OiA+/cfcXqy5PR0wdHxqaQXlCXTyZTG1uIw5CWzRc7h8ZSP7j3io7sP6fckWvj4cEbdQNrrEyV9Lu9dBhyrVclqVfHw4SOm8yWD4ZgXXrjB6599ldc+/QrWVjx4eEiSDXnp5VcYjreoG8d4vIVCM53PAKGpl3XDeDRiuVwxncxY5DmxFgdse3enFfGMExFejOKI3d0R09Mp1glj4PjklNUyYTjs8/kvfJrd3cskacb+/qF31GQe6/X7KCx5sWCxKEnTiP39h1y9doWbN29w69YtPvvZT6N0RF01jAZDtFXsXb5MU+TEccp8voSPPiLr97ly9RIvvXSD49MTikJSX3QU+eoImrzMOTo5YbEQwxAlZVUlAm2kDG/ZoH30QgWKbhg0LiCHLvjd4oRoLU6AH4VuPUFRlSVVVZPnBffvPaTyOa9VUVCWuawj/hy8f421ll6akiWxMFOMIoljtre32N3eotfr0ev1AC8G3DR+7fEj14MUYV642GDanM/C+nV2CmsdG79Oteme3XXV+eiWk9Hd1A1pGhNHCVevXqXf70nFj0hKcDoHcZxh/DzhCLT9dclf1f7rwFfcMQrRSIgiBv0hoqNTsL9/yA9++CarVSkCpllDHKX0+kO+9KWfw7mKy3vbLOYLkrTHfL7go7sf8fDBI8TRbIhMRN3UNLYhGQ5JEi8a6RqsrXCu9pV+IIohSUS3YzFfMJ/OQCnquma5WjEcDpmeTlitJDWpsY1USjk+5ejopA2k9HsZkc91N0aEOAeDIXtXHqE8UyBJM2HHGIOODa7xIoJNTVPVAnDYmvt371PVFY2tKVYleZn7dByHNhHagFEGHUlp1iiORczcC846vNCukrLFoh9R+zKokp4RqnWIALWsNYFjozraEmVRcHp6Sp7ngGI+n/kULs1wOKLXE4BD6PeN3w7SNPUlK2U+TpKUsii4d+8+h4eHvPvue6zygqixTKcz3n//A4bDAWmaMZ/P2d3dJR8UHDw+ECB7vqCqSg4ODlkul1SFiLhmWcZwMPAsD+0DYOJANn5tcM6KCHZZ+Hsh7JQ0STBRTBTFpFlPdHBCDnOnfGdwMJsm2IfKrxW6vU9toam2DJiwTCxrwcW6sdSNVLaxTjGdL2D/gKpuGPRHrIprXNrdJtFi8Wo/KSljUMphrQLvlAUG13qEreeI7qdr+2E9BzzJhj77/uxnXfv0Ilv1WcGCs/+/yNE75/Q8g4Nz0bl/HKjxtN+cPa+zn3+csxoCqEqJftlqtdpgbQdwM4ASIe0daMUiw30O5xkcWOccUSJMH6014/EY5ectKWm+ZoZfJLTfvfazz/SP3eF9lsOFiJ3CD7Qz/d1tbqvwjnzYri0d76t60X1GYb0M/ki3f9Aeq2sLiH/XTU3zTMnuX9ZZAuEVPluDX2deLtjUZwEIP5LPrP2hDwkrqG4ZmRt9fOP8N8HNjVvcef5/XH7o0/y+80Dik+eY5wWLzrafgMGhWNe4WCNo5zoNa4PsInDDgY9UrS/+7GR9EajxtLY5adFSfQW4CAZfi323oIdS3QEQUFK98QDaB9I5ng01zi0eeZWF9s8XqHFxe1qKSviu6NJrL9hu471CUprCQ+M8wNEdyOe0UNh8lhf1t596OzNXB0BjYzp37pwp4xyh4hxBUE0BjXM03oGTCK5CmZg4Skl7I7JenyzrkaUDtBaQoKodtRcrtFYiCNbBqihZLGZUdUnd1AwGPbQR6nVRFCxWS5Ik5vbt2/zKV3+Z1157lZ/57GcpiooPPviQb37zW7z5xg+5ce0Gn/rUp/nVv/4rrJYly+WKuiqZLWasVivyfIVzMBgMqJobfOb1z/KzP/dzjLa22Nk2/Ot/8x/4F//y3/H48SFVVVJVJScnE/JcjIdLly4Dln5/wOODY8qyYLGYc3Iy4fDwMf3+wBvm6RqEtA69Xrs4OjqiKAqapmYwGDIcDhmNhnz44T3294/4Z//sd5lMpuztXWZ3d5dr1657BkIj1GYrIl/98Q6DrV0e7B/xwUf/gul8ycuvvMqN67foD3d49dWXuHxplzyH3V2II8hzeOutx7z//l2ipM/tl17kc5+7zRe/+DJxAr/7u9/k29/+Ma+88gp/42/+DXZ3t3n46KRN83m0v89qufR0V0uWZdy9e5e33nqLb37nuwyHQ67sXeFXfuWrXLt2jZ6PkAJc2h3ypZ+7jQKqBmbLmr//9/9P3HrxBe7c+WX+9/+7/wW1i5ktat599z5HR0eURUmW9bh56yaXLw25eS3jaAJ/+K3v0xv0+dKXvsRrr73Cyy/fBuDho0NOTqbcuHmNz37q04z6Pa7sZqxyeP+De/z2b/8Ow/GYL37xDr/+az+LBR4/rtk/qImSmDzPWSykUsIPfvhD7t67y/HxEfWqxnhmhES/lLA4CFWF/DDolKjSbnMR1YBR8sJHX0OqibOO6emEh49mZIMj/s2/+Xccn05YLJbMPaillERpI0/bT+KILMuYnJwwm04AiCNDlqXcuHGNz73+Ordu3eLVV19mMBjgnKUsChlbeg3GnAXpz0ayQunQc4aN/01QZ3fgtSoUTVPT1A2uca3oXTvHheizdRzsH7K9vUO/P6SXZaRJRmSkhHLlncpeZuj3+9RWsSqbtpKLVu7cnGmUF8jUUpbamJjhaIs0iTk+PuTR40Mm03f44MN7fP0bf8g/zvrcuHGNV199ib//v/mf86lP/120lzJ58OCUBw8e8cMf/pDf//3f5/DwkMl0itaK2eyUxXJBr/civV5CrxejENDAAVGsfXpHzmRaMZ8tiE3MYDTkwcMHfPDhBwC8/PLLfOq1T3Hj+nVeefU1ucfW0dSW9957j4ODAx4+fMh8PvHzr6IsJcUk97ThJE2JYinDrDxzyGKlNK+HiSMdC0MpjvjMp16X9BNnsbVDUmohzXqYKFRKidCRHEtK+Hpww1qcViSRr3gUK8qipCwLpvM5R4dHVGWFMhFxEICOIpIolvQpo6Uagtd+KfOCxjpWy5yiqJhOT6lqqYw1mczaaLLWcHBwwOHhIVeuXOH27dtcu3aN3d0drLXMZjPeeOMNr5UhWjq9gQgKTyczfu/9f9eKhAbBRNtYPvzgA6bTKb1ejy996UskSUpkYtSItgpWUVRMTmdrGv94QD/rtalRy+WSfLlkuVzR6/XY3t7h+rVrvPLKKwxHIwbDocyDixWLxZLVqsAhrKrVasXJyQnL5VJKvnrgsOnMKQ5vA1pL40LdPD9WLShEYHu1WhJ5gHk4HGObhnlecvLBXY5OZ1zZu8z1a1f46i/+AkksKVZBN8c5AaO0ilFaQI6qsR6Y9ToNHUMhjLhQWW/NJXiyQ/8klkN3m6e977ZPYiedBRE2ji8fPvf+nwRqnANbLjj+s5zv2b9n7421liSWlJPj4+PWAQ0tpBTkvspYALtns1n7XdCT6ff7LRAS0hJsEDYfjwEofBRfWEsC0gXmcwD+uvflIgbHHyfIsVHZ/VmaO/em7Rdd7KNVbFShNlj3IJtrqXObLKLw/3CELisnbBNGVGCgt/IHvrJnF8QIsgiuram5lv4PW4hkwvrz9Xmu/dOzoEzQICrL0qchlu3z7T4/qfLEmX2fua1nxt2fJMjxpOOeD+JcPJd9kq77R5qiEhS8z57YWdQmABhnaWLhu66zGh5+93chPy10jmDUOYfUp/elX22IPm2UKVkbxutjh3QZQfXlhS9l45CcUh9R8dE86ctef8OcZ3CsHe0/ngnmT7adB6jg2RG4JwEi7VzQvnfnWBpPiiY8KSrxcaj/T6vJlLaeijxuS6DFqY3PJBrb2GYNbviSsRZFg8K64LQYlIlJ0j5Jb0ScDoiSFGUSajTU6/Qq69EhHSmWeYH2hmeSpuL91Yo4S9nd3WZ3d4fbL93m8t4lRmOhZd+8eZOtrSFxClk/4lPpi1y5sscv//Ivsb2dsHe5z/bQkBcZy1XM4eGyTeu6d+8+AD/4wQ/59//+3/Nrv/Zr3L59m+s3bvL/+f9+k48+vMfh4QmRiSjygqq0jIYjtsbbgPO0z4zFfMl3HnyXvSt7WC9e1+8N0cpQFCXOp1RY69ja2mY6neOsYzwcceXKjZbunec51jlmi4Kd3Ss+yuroj7ZpMJzOVsxXH7Jcik5Grz8gz1dEXgOjrAGdYGLHm29/wP1HxwyHb3L50h73HhwyGAw5Ojrl6PCAo6ND3n33fcqqQSHU0zfeeodvfvsSv/Xbuzx4eJeTk1Osc7x45zUWuaJfaa7f2OHoZEnRWNLekP5wxGiUcmVvwGQK127c5LVPf4Zf+MVf4tq1Hfb2trG2z+HhEYvFgsbWJEnKyemM/+F//Dqffu010iyjcfD666/z2c+8xK/88peI44jvf/cd3nrnPjjNdOqp84sF//Sf/Y9UVUmaRPQHYw4Oj3j33Q/IVwXf/MNvoZTi0f4jlqucumkY90ZkJkU7KJYrX6XHUpYVn379M/zwhxGzWcN3vvdd3n33Az788D5lUdAbDMj6Pfq9PlVdUdU1WZJRR41Pk6lYzhftfH92pMp87bioBJX0f4dIpIg2Qi8b4LBUVc3DB/v83u/+O95++31spWhqhW00WiVk/YGIoSYJCkekNVFsGPT77G7vopUiTRPy1ZKiWDGdnvL++x9S5CXj8YiXXhqSZQI4hhSVs+XmZB0L7MQIY2KsbWia3H/fXsnGWirrnpNqiErWKQVoY9q50QRnNwi1+vWvl40lrcjCB+/fxeiYra0dppMZ4/EOTW1ZLXOWq0qYCnHalo62uI31bX0N8jfLBiilmEymRNqwWlVk6ZBXX3uZk5MTAdBKi3OPmJxO+D+8+SN+7a//NT732U/x2c++xI3rI/b2enz609f59Kdf44033+Lb3/42b7z5I8DR7/c5nZwIY8Ize6IkbkVUrXM+lclR5AX9nQF7V69gjGGxWPhqOpof/PCHfOtb32a5WvHpT32ane0dSUMZjnnpzhYv3XmFRw8fcXR0xOHBEatihTYpo9GAS3spSy8uaGJDHCU+BcLhfLn6xtahMihOw3sffNgawcoqVCTaHFnSI80S4iSml/Qw1hAlCXujkb9GjdGGOElJkkQEKa3l9OSE6WxOYxX1tm1FDpVag/rWinChrUUvxnojPotiyqL2zoNjNNpCKR8V1rQR6Nlswec+93k++9nP8gu/8BWKomA+n/PRRx9y9eo1hsMhv/Ebv8FHH33EKs9xOCazKY8fP+aje/fY2t6mavPHFaenp1RVxfXr17ly5QogwHMoO65RVFXVai9tOI1FjdGOODLs7FxiNBrR6/Xo9wfs7IgT2ev3WS5WzOZz3t/fZ//hPoullLNuGkea9VoncbXKKX2FlzgyfpyLzkqYRizOM2TsBqCIsti6QemInZ09lBb2R17X0Di0SenFPWaLgsPjd3j7nfeIteGFWze4fHmXq1f3aKqSui4pc5lfoyghTjS2kWo71lnOh2e89RA8vvCve7Kbc5E99XHO7tPsouexk54XXPjjbhcxwT+uddkBy+WCe/fucXp62tr5cRxTVZW3QyyvvfYat2/fJsuyFjy9f/8+RVG0pZHDuQTfJc1ShqMh4/GYLMva74KPE1gdn/CqP+HvnrH9lB/zhlPf8haC8kwnbNgCBI0fP13gIKy3tr38s33TeWf1ooDp2e3C92cZ4j/pdYZ9Vh7gyPO8BZ7XxS/kpVuAZp2i1u3PfxrSVD6uXQQi/jRBmD8SgCOAGutXF5ULqO36o4Ceh6j8x9GulFKeQi215E3I03RO1HX9SSilsJ7+Y52iq2kMZ4d5wAND4oAKp+s1VAPVE6GBbgCNTkrk+ZxwrTQX0cf+3PA5uhSyJ7RnBRbOAxSdeMUT2BdPGuBPilz8UTM4zkArLaCx2RvdxifhKuU0ZTIP/U8+E4fFRBEqyoiSHknaQ0eJsDYwLbgQ9kFn7LSwnlJkvYxROiLrZdy+/QKX97bZ3h6ztbVLksZEsZQ0Oz2dcHp6QlktgIa6suQrcYSyHgz6GtU0OBVjrWEyKWnqmsV8LmJxSknu93zOu++9x3y+5NH+IW/86B0ODo+YTKaMRiMchihKWK5WxHFQD0+ofVUT6xRNLaKqIGKqbXUHLZEw5SzOaaIolVKFtUMbhzIGYyJQlXciLVGUeofEepqxpmqcp5BLFLxxsMxLlKqoGodTGh0loBWrvKYoJ5yeLjg9XbD/+IQkTlksVyzmSyaTKR/d3Rf6dJYyHAzYf3zEfLHi4PCYh/sPsE1NlqW88ebbPNx/zHDYY3s7ZTovPOMmo9dLGUwSZrOU999/7A30EqM116/vMR5tE8cJipIs1SyXFVEUeXZEwaNHhxRlycHhIS/feZlXXnmJK1d2efDolPv3H/PgwSO0MhwfHzOfz5jMpjx69IiyrIjjlMGgz2Ip1TYODsQpCXn0Jo6I4phinlPMC2zVYDBkXsMABOSaLxY8enTIex98wP6jRxwdHVMVBekqJ80yhsOhdxRpo6QCXIiCuIB6ns10Fqhux8qZcefWzAWJqEjFnKapsLWjyCvu3X3AbJ6jkh6zxZKiLKnLWrRNnELRgLPUSmGqGmehlyb0ehnbWzvEe3soBflqydZ4xKXdbba2xlIJQ2uhvodxeIZO6hxYq1rHKgCXcZScXzTc2ZlCdcO6ojvso7sKsM4IM8FaqrJuNRo+/OguOEVZVrzxozd4+GCf1UqcwDhOUMpRVUK9R3cX7c21vD1/5drLC+VNmwZm0yk4SLM+VeWAiDjOqCrLciWO7+Sk4Gtf+30ePnzIZHLEnTsvMRwO6Pe3eOWVF4ljTRRplqsFp5OJ5KyvFjhniXCkadKmcSilSNIUo6Wc/HK+kudS5DgFUSzPIy9K8rwgz3OWyyX3Hzzk9HRKEsfs7u6RpaJBM1+sKMsGhyaKM6kQpaS8tHOif2TxLFHkXgWmjNKhSoeA23lRtJE95TSqBqU1deUo6pI4iimSmigxItqcVRgTdJgURksqV2TEbJvNZywWSxbLJY0NZWxkrVhTuEPlHUTPwwdjmsb6ivaaKBIB2cBYwDnRtogTer0en/rUq/z8z/8szkFeFNR1IzomWtNYS6wU165fF0p+VXHt+nWuXLnKpb09iuWKxWLBfLFgOp2yvb1DHMdsb21xenLaVpYYj7eIo4gkjimKkixLGQwGLBYLQkWKOI5RNGiFT0MxGK1p6pLVckFdV+T5itPTKZPpVMo/H52QF6V3EoThFMdScatpRGTbhDLHzoLTre0XxlBwLtupBEDptkxmW3rWhcCDAQ++aRTGV4F58613qKqKvChIvVaPUhFRkqGMjH2p2CRzlOqcR3fQqbPjMGwkKC/P0s4yxp7eLrCx1qEYQliGzv7as/NAjDiPeGPf2yKs7ezueV10Tk+z3Z5oS4bPOwDGRekb3eDqszhX64CrbF+WBWtR6FCWW3RVlNLs7u7w4osvsLu7y2DQ5+DggK2tMcfHx+R57ksmV2uAEdFoiqO1QHAA9rsAR/dePasN+8cRve/CDh/XnrUfts9YdaKB5+znNXNDWFab1rRzsv53Oufm9t64fhKgcfZ19hqeHczb/O6iYwUxaWHsymdSTnj9m8Dq5oJjXchmcn/8LI4ntbP3r9suGuuBNfO87acEcJzv0q1TRfehqyf0fNVBOWiBDrp7DZ8pJVGbMKA7D7LxFK/2d36itYBqO/ca9ZZtpOyXTNLi+Gl/PhZhaIR9BHBDhcHgV8AW+cNtlHN6XmT4P5rmeGpnPDsJnE0jOTt5t+/Ba29YXz1E7m+Y+C9a6Loq093vLpoA2m1+2s9LZiEB3TofnZ9ivDEQzAalgABGiEEV6hYoHaGimChJMemANBuQZAMgAqVpnOqC1Wjto7e+zGRQ1DfGsL095tqNa9x+6Ta/8iu/xPZujyTVfPDBPvfu3eXg8ACH5uT4mOOTE+7duycVVaqKsiiYTCbt/S/zgtFozGAgZRzTOKauau7fv4/WmtFoxCuvvMbbb7/Lj3/8DnGc4Kzh5HTKdDbn+nXY3t4m6/e5//CA1FcQGI/HzGYzpGLCVZSJoKnRBp+PLc8s7fXQUSbzgNOMxzu4xjGdnLLKS0wU0ev1qKpgkEjZ6SiKiZRitlhgY3GO8rIhTTPiJCFOM6rmlLIsmC9zdne3hSLqEpx1LJcFRTHjw48eUhYV1jp6vQGXLl1C64itrUv0ej2SNCFNYx48uM9iueLkdCKlOeMIiprf+q1/xeHxIUVVsLu7RZaljMcjbt++w2g0QAFVUfL1r3+dsiwwkeb27dvkeUWaDPj8Z/fo39qhKLZ4+FBEPo1S9LOMex/d5a233+Ybv/8H/J//s/8LL76wS1nU/OG33uXd9+7zeP+APC948OBB60g6nO8rUsWlrhviOGU2mzOZTDg9PWUwGLB7+TKj0ZjZyYRHJ/tUecXtF26zvb2Nc47JZMIbb7yJ0roVMIyjhJs3bsmC7myrByOCizIWdCTj3JiYJBawygWw4GnDtLvUOCVzvGu882DRqZF0jsphG3j4YJ9H+0fE/ZGI5yLzSlXVwhDQBmtD5QWLMZrhoM/WeMSN6zd4+c4drl674unIKWmiSVNFXUNZVOR5QRpHHpzRXsF9cx50TsrROl+NK017TzRENua0jkB3kkWkifOpCI753EnZ0uWC6XRGVdUsFiv++//fb0lFj1XOW2+95dmNhl7Wl2i20WSZIS9KmTNYQ0frlJeQvmmprUVZmbuytA9AXdfsPz5kOBhy/fp1Hjx47MfyJY6Pj6kqEYEdZBn//Lf/JTjLH375y/zmb/4md+7cYe/KZa5e22Lvyhaf/sxnAM2bb77Je++9R5GvhNUQxz4dS6r0KAXDnW16Pk2vLGqWyxX7+49IkgwTi4jfbD4XtsZ4zHA05vHBEUX+AOUUvd5HxFHsq3tpr02SMBz22jnv9HRClESYSNE0jqau/AzupIyoL4scmci/h6r07A0FSmkaW2ObmrKocUtfuUTHRLFpf+OcaEVIPn/dVkNJ09SzWRtWq3yzlKQyHfF2YewZIPZrjrMNi6mkoahIEadpe5zlKkdrSSXc2d3l8uVLfPHnPs/PfvF1/qv/6r9muVzR7/f5T/7e3+F73/se9x9IJPqzn/0svX6f+XzOq6+9RhRLNa7ZZMLJ8Qn7+/v883/+z3n55Ze5fv06kTF873vfYzqdsru7y9WrVxmPxmz5eT5EwheLBWma0utlbG1tUVcFZbHi+OiAR48ecTw59NHzUDXGUBa1TyPKSePMC94atJJqRc7WuEbSfYgjcE7YNri1zkEAplQIKvi0rCDCoxUG0Q9bFWX7vdYajVQqc9rQHwzY3t7FNTXf+d53mMymHJ4cE8UxL7xwk+FwQK8/8GWOS8qiwNY1xihi0y3hHpqv0MOmHo9z7pzw+pPas9ijm0CAjPVz2wSQQ9Hav35C8pGVs+9VC3KE/XkP4ZnOpfv/i2y9c9d1xp7r2pnd33Qdv4tsxdC6wqzr1D8ARxxHlGXZpp80jaS2xnHcAhy3b9/mzp2XmM1mPHz4kDfeeIOHDx9y9+5djo+PPXghfopWwgQPqSghzSukqGqtqaqqrYr0pNSUcI3/UfgiDpyymxi7k/4n2jVBx2YtNBoCGhLkFvB2fYvEs9sEOC4GHM7+/1lYGxdt81Rwwa1/03hwo6oqnAe0AhC3AWzRAUKf5Rb+MYEbF92bZw1qh+/PjvNP0nf/SFNUziFaLehx5uEHA0qdv4AuOhkechRFayqPpzYC7ftQPgmC/kbAT7oop3cxndrwNEOUMLyXk1XgtLy6sffO4uecwCNiZKgLnfZN9PA/3nbRQhE+737/LPvZ2Kd/rw2Sk6zWtL0n7e8s8yfs6+z7FpD6I10AuvtWF3zW2VIpRIBDAAmL8mVgpd+aKCVOUrLegKQ/Iop7mDijabrSYxplvBidUj7FCuqm5vNf+AJXr17h2vWr7F7exTlLWRV84w9+n+PjI05Oj3nw4D7L5ZKykuhXVdU+SlYwHo8kyhel9DJR4k/ShDRJaGpxApMk5eToiLqqePGFlyjLEufg6PCUsqixFuqqpDfYZnv7MsPhjkTarEKrSPYbi2ObpQPylTckiZjPlmitJXc7islXOavViuWiEBp3ZFiVBfmybA0s56AsqzZi0u/3GY1GTGbTFhydLxZcunwJpTUHh4dSojFLGW9vM97ZoSgKppMJ0+mcJIlJk5j5dEYSJ2T9MVl/i6qqqcqa6XRO1Si0g7ysRDciL0ApqkaiNJEy3Lj1klCVi4LTyYSdnT20VsyXM9JsiLWGN994q83DLUupKJNmQ5xtOD6a8t/9t/+I/9d/8/+m10voZxlZmtLrDTg6PGhLyjln6feHXL96nQ8++Ijvfvf7fPDh+3zta99AGQNKcXR4wnA4JIoMOEMvy1BaUxaiP2IbhasVLtJsb11iZ/sSk+mU+XTJalEQ65gXXriDdgpbWQ4PTsCDJP3eiKquWMxz6sq2Ysy9QZ+qqCjLgqIsW4HTJInlWEDtanC+UocRo3ljqHam1i54GJzJxCRYV1PWjqIoiWNhINlas7tzhVVeUjUNrlGiBeDHTJnXFFbyo40WAWptZC4pi4KT4xPeeust+v0eW1sjPvXp17jz0ktc2t1h99I2W1vbUoK034cGAdSNJjJrLY6moY3WlF74EFingajzJsx6DhNHurGOqmlYrlYcHBxwfHzMR3c/4t133uP09JTJZIKUPTcYo1nMVz59waFI6WUJcZww6A85PDzCAePRGK0j7zhJBRpgnRbq1lVi1mrzGpz0t+VyySsvvwIo8rzg5OSU0WhEFMUMBkOKIme5KKBRvPLypwDL3bsP+c//8/8b29tbvPrqq/yVv/IVrl69yt7eHl/96q/yqU+9zv7+Q6qqYPfyZXZ2t7l2fQdjHEZDrODwNOejuw/41re+xfvvfYhSisFgQJr2/HoBuPVY0jrm0u5lAR1qS90EI1qDNlS1Jc8XrIpKBD61Ybx9GetKrKtb4dZgJDdYaEBZRd2s026Xy2XLhkvTGOOi1oaxXuzSuRrn9WSstUSRbsEnrdf7EqAjJo6l8kpI0wXaVNpgC4X+EgaKVpqd3V2WiwVlWVJVVVuqPW3Bjpqjo6NWp+IHP3iTa9eu88EHHzCZTJhNF3zhCz/LZz/7Wd57T/qYlPYdichsHOGA+WzOw4cPuX//Pq+//jp7e3uiK+Ac4/GY1WrFgwcPmM/nAgYBh4eHMl/4Ki6yPvs12tU421AUqzaSHcexN/5FW2O1KqSSTNOQN7mvbCTlkYuqpCpLbFWR9foC3iJMprqR9c21wTREDDQMVGNQkZTtVsb3Iz+ew6yjlFR4syCEkNpSW4fB8cqnPsPp6RHf/t4Peeed9/nSl77Iiy++wKuvvkpsAqPB0B+OcU2DbWpEbcixPkLXXA0kfdWW2H4W6+WpwZ2L3jt1zizqRoKfBgr8STvUCs4xOM6ea9dh7QqChv8/6druP3jA/v4+RVH40ttSvj7oaqSpiKLfunWLy5cvM5lMiKKoTa26evWqlAHNcw4PD7l79y4ffPAB3/7ud0BrAWJnszbIo5TaqOoSfKEsy6iq6o/8Xn5cU97PevaipZ+gSdxD3npEYt0PrU9PkfTAxkoJ97aiCqEMdugSZ5xntwkYdr97Uj9+dtbGx1xWByAM/S6Ue4f1815fw38cjuRP4949rX1igCOgYrDOA1p/3kW7AIcgtm1UfdM49TH59esMDuD85yjtbY4IZRzaO7mmadDWoozBobAOEecKiJ0ThE+EmSxaaQ8keyNTreNTul3cVFtyT2nlhRfF4ZSFzLbYehRFYB3KirgQKPr9vjgVG+WyaEeQOqPCIwsJHhF/9vzIjd8/x/bP8rvub5+F2rQ5KZw/xpP28bT9biwu7T/tDPVMA+NJ6PWTQI+fRrvovNoUKQ90+aF9Zlu9EYlRHuRwvvIKSmOimF5/SJJmJGkPdATKoHS0FiZTCrQ3xnylCevHo3GOosg5OT2haioeHTyiqkryfMVkOmW5XJDnK2aLKXUtaRx148Q50gn9XixpME55x08ina6BsljrhtR1SCsQursLqQJOkSQ9b4grsAqjDTqOsY1EOjU1o+F2ey2rRQ5OKL84TWQSMcTLBqPld1hFFMXghPa9WpaApK0ZH3XzvRmQsTqbzSiLsv1OKcltVSH9zQjFfzab0e/3xQDylFHnoK4anBMHUzeWyMQYHUEszoJElS0mivyzkDEQx4nQz5UmzwvqqqSsSj9uhObc642wVlOUDXlRe1q8xpgErQ1aaZSOMEZRrHLyVUFdNdSFJU8qiryWz+q6nZdFW6Hg97/+B8wXSw4Pj5hPV8RpQhTHZGkfo2OUUxgVozA4q2hqr22EwhhFXVmUj44oFwnl3hm0isGKs1H7cpWBiSTAhMLFAUj2pVQbKcVodEwc+evXnfApCANDgXJKqjl21pswL6xVxRGjxjqiOCKUVHRW9hObRIR5MUJPd4bIJCjtUFHSjr8uKC8lUWWfjbMo1tWGyiKnqSvKIsc5y+Hjx/T7ffqDrDV0e1kmTi8hhVF15gG5zsBgsY3k3wcmR7i2dsWQkGmYIQBHVdtWK2C5WLFcLjk+PuLg4JDVauVLFaoWuKmrxt80hVEJigispsyF+aQcVKXkMTvA6Vqu269TDc3aIHTW63wIKFWWJU3dSP9UutVz6PUHaBNRVjWhLHxjHUXRYJT2ApyasmqYzhZ8dPc+ShvG45GUbO1nLBZzFos5UWy4Nl+yWuWMRwMuX96m30/pJYoolXQPo6CXDXnnnXd56623pNyvlXGb53lbZrQsa9E+0VKdpGoKQJiicZz6sqsKE4FWBqMNTRPWf5lXW8cD2sirVvIdToQkTRz5eWBtCwVbI/xfaWF/rAGKtf0QAC+lQuUxR+tUdwCNwOAIEb9wbq1NRrOROx7eay+UKduv88EPD0X4OYrEcRsMBrzzzjvcvHWDOI5EhyTogpyeslwtsc5SVjUHjx5xfHzM6WSCMYY7d17i+vVrfOjLx16/fp07d+6wXC5RQBInXL58qc0/d85JmV6tKcpc9DzqSvp8JdHssqwYjcae7TYmjhKSNCHLMiKTtAGvJEl8Kg9kSYLz9y7SEXlZSIRXQeFL1ZZ1TVVXUoq3qnh8fEhi/JqqdSsMqbQA8vJsuqnJ3hatLRZLpBVxksnaaB33Hz6iqi1guHXrGoOeVONxTiq5KKWxTe1RDScpRUb4xtbW7dzQAhCKDScY2BCiDM5Sax+caU9ji7WBvac4JN1+eNE+n9XGehKgcNE2Z4+18X/WNt5Ftt/Z33bBjCcF6cL/u3qA4RXGkNa6ZQLdunWLfr+Pc47lcslgMGiDcr1erwVBpPRzLP03TWicZTAa4ZxrtXUCiBGYSuH9WYHT0J78Wafq2FO27V7rk/rLud85h+fAdxiU596s97HxdZAXOL9NqAyGOt+3zgICa5ZDF/zonv8mkNACIA6/XTdtxXb+v2Z7rPezfkl89MnfdX3lbr88ywgJGhzd572+5vM3UCFsv24UpDsHbGz+CfxEd9FDecZ9Pu1YZ8fwRcHobh/7JMf5CQEOCJ0oGOab2zgxUgkllLxYp6vb7bVRvkSWGDuBhu+6Cvn4yLWWdBLdmbSd0piqxjQW5aNNjXPUjcO5Zk2uc1L2Uhw/3bEv5PwCyBEi5i1rRMs5BqdGPjPesBZKWRRJ5MFVouyNguFw6AdbF7C4qJME5N6tDdlnWAgudKA7rJFPgog9jcb2pMn+4m0v/s1Z9PzjmBfdTg5rQAAcVp3f/kn7OYvGdrc/twBfuJeL25MYKk/bXuGdL1xn/HT2ofzAUjJW2jKNXgNGKU2cZPRHY5IkI4pT8rIBJQ6G1mvGhvK52uKUaEznHE8nJxyfHlPVNcvVvK1cIhExn+udGCITSZqWa0jTnqdLRkKp9eCHgB0+Z78uSeNEhLaahihKUUSsVqWP/ArlsteLsY2jri2uAaXFcYi0pSoaXFMxHm23tM/pRKjK2hhco0jjXmsEx8bhGnFUY5+eUlUVq1WBwvkyobQVD4IRUpYly+VSUt6SGOMrBzRNg6sqer1eyxabzaRMq/FRk0iLkGNdN2g/H9R1g5DBJVIuIGcNKJIkabUoZM4Ic5CAJ1IKrPYGiwBDg/6YssypvWMWx6nco2DcIBWbkjjC9Ryxjn31A3HcnVX0e0Pw85QszjA9nfHv/u3XxMDXBqNjNAaNYXd73BpskU4gaDhUjsiI8xVF4iBWVU1TW3EUVUykI4yOKIsSWzW4xvo+KX0TFDqW99Y5T8PX2MahlSGJJSq9IdzlK1OFuVfEQm07ycg8rDxg4NMmrAcimoY4iv09906cPw7WoVWEMWBrAVeM0eg4pqql9KZrrADeIYrbSIqKCJgJpV2BP4aI23704Ye8/967BNV1OW9JG1CN86tRNyjgfIpUhDHhGtcl4tp5Cp/nTmAzruecphGDyAFZlpHEmawFAZzRithkgK8w0lgptevvfxzFYCX/vy4KjIpBQV02ElxQDqsszus5eNrixnwXR3Gr2VDkIvYbR3FLs62qiq3xVussJklKCBZUFcxtgdFKUkFGMc7B8cmEg8Nvi1B4U2N9CVitFYNhn+vXr3PjxnXqsua1117h8uUd3HZKmiTcvHGVmzeu8LnP/Sz/6nd+h3v3PpJKSHXl0zpWpKmIdq5WBVVZ4iJHlKR+/GliE5EkKbVqsI0i8XOUQrHMl5hIUmyaDm3YGNOCGMHRsdbimoa0IxZoA7jg53oVUkqMQRklbB8ab2CL4xycVcALDK4FRYOxXpYlSZyuWTa+dYUJnXfMwvrcTeOMosjvSxgl1lqm0ynz+YzhcMiLL77IcDjk+9//PovlnNFoyHK5lLmurnl8cMAqX5IXBcvVkgf37nfYPZa//Jd/gb29y7z5xhuMxyOuXr3CK6+8wrvvvottGrbGW+zu7nB8fMLdu3fZ399vKfqz+YTlTFGVmixLmM0W7fqgtabX67Gzs8ONGzfY3d3l0qVLJHHG6ekp89mM2LM44ihi2B8wWyyx1pLGCWVdoyNNkqbMFiJKuliKvkme58zmcx4ePJax7Nludd3Q+Ii/iRxGaQ+adEVeZb1vbEPtarLeADMYUpcljw+OmM2X5HlBv58R7V1mNBhQlas2SNDOFWIp+LlE7AHtJwGL0O8l9U1vPM9uWkUQeu2+Pq51g5fh/2fbWcfkrMPW/e6i9jSw5eNsrCcBEH7jpx77IpDjLCP4rE0c/nZZHmF+A1oB2+VySdM0rbhoXdfkeU6appJGVZYbFVGkotuIF198kZsv3KKoSvF3/BwSjtPV4whjt6qqJwI5z9O61x2uL+z3Qkb62ftN8Nfwa3H4bL1Wnz/oBmZx4UYtyB8wDjYdfWuVB2ObdUlV71Ou90HrfjkfAJH38rtuMD58HgCO8FpvF+7Tk15c8JlarwfQit2HlJpus9ZSldW552ptWAvWnwnY5fuoWvfRp42TZx37qr1p7txj+bjfP/vcsjlGLzq3rg30vO0TAxxB9T3cZKXWNLaQJ6q1xpMo2ohnF73yZx/spbBnBAmzPuIpndOYGMmXEoRwjYyZdiFYAxNiVDqnWyMiIGiyrTc6tcHoyE8WMoAD3VEmEY02ygtcCe1dHBONslrKBmG9kd25N0q3E1HoI845LsjA+Yv256hJ7XR5vx7DZ0AfZRDdDUVVNzROSrY6bTBRTBSnJL0hSdonTlJMlJAaByoGLaJl2ke8lJa+LtFhu66lTcN8KdRXR6Cdm7bvx7E4+kYbcXC0wzbap3fIQr6uZCFjMThpW6O0RdGjKEKneCCglqinc+BE5E5eDmctWuPpwlpU/61lNpmRlzlNLUBllmXUVc3B/gHj7TGRiRj0BmLYFyWrpUSuIyPR2EGvT2TA2YY8X7FcLlA+t1uiJ8ICkTJcFVVZkA367dylkPvhjGbY64nuT3hO1kpFjTSl6TgeStFSxJWCLEultGiSMptNW4dH5jTtwZ7sfG6lUtSlaERIdQzto4TyPF3lqF1DTU1V1FIhoXFYW1GVtTcynHf2rYC9Dj/fyrPMen36g5FQtKuSumwoKEnSlCRLyZIeVS3P3FaW3OatuHOkY5Je5qOZSqLcdcNsuSRLEtI0kioDKmgB+Ih9AwrPHvDzolaRZGMpL6brn78wQBpvYDRIqW9xMgMjQ9aT0IfBKM+0CyBWUfhnsV6ntA6LpV84tfLrhWO1WLZCglppoo6mkjUGayvRXPDPUPYZyOGWxihcI06iU47IgwhaRdSVABxaG5xFNEBsI2JoTlKCjImJI7HkBn3dWn/BKGvTD4LR4ULetjxb0SNSBEYIKM868EKS2mG0A1cRmF0bUUuaEBJo742U2FW4zr0QJ12MsbKqWNVL8pUff1FEmibeMO/2awH2TBQzGPTo91JwjjSKaGophSfpY3k7V4XIZtKLSJKYuq4oq4Ljo1MePXzMH/7BN/kn/+S/b5kAv/Ebv8Yv//KX2d0dkyTQ7yX8T//Wr/G3/tYv83u/9z1+67d+m6997etcvrzHYrlgNptx+fKegERVw3Q6pWkscSRzQ54XrJYrZvMFTSPlmbMspdfr0VDiaOiZaMMBCADhWYrx9vZ2S0kPJZy116QJFPS6rlmtcrSC2AS7xscw1aaTIc0CeiMtN6TLBJAsGJJxHBPHERrE0dK6FbMLjl1VVYQqBPJd5Zkvlh/96Ed8+OGHJEnMKl/y+OARaZq2jldjG/Ii5/j0FGsblAaD8b9v6PUGfO1r/5533nmLF2/dZm/vMr1eD2sdly7tEscxl3cv8/nPv4x1mslpzu/863/J0dExq2XOK6/ewTU1sTG8ePtFn0KlWa1W/JN/8k+4d+8e77//Pnfu3KHfFw2o4+NjjDHs7O6inZSgnczmfPDe+2RZ5qsMRVIOPU3Z3tlGRRHDwYDxaEztLKvViulsyoP9h+RlTVGUTGdTkiQTsAOEddWE9AHTRp2Dk6CxREoJyKaESeaIWCwL3nnnPU5PTrhx7RqvvfoyX/j86zR1RZ4v2d3ZxtYltq6wTclkMgcsl3d3qKqyfU5JJuyoAHCEPhhYMGF8B7DoSRHei5o2ohv0ceyNtkc+Zd9nHa2wv6cBFWeDUM/bnhQw7DpYXT+m+31rM13giD3e3+fo6Ki9rwGImE6n5HnOYDDg5s2bbG9vk6YpsAYaz4IJEgARn2G72qZ2whQdDocS2Olq6pzREgkadM9xRy68D+H1k0bN/2Rap+IJDQESBPwa6trt2lBp554510IzZz47v13384sYGKE9C+B0tp8HIKOuBeBoGgFRnV2L4bYBIB8Ux51n5PxZas8SzG+v9znbT8Dg2GRtnEN4grhQu31ITXGdhVgWgZCyEii0IKiUVmadJoJuO6pt8MCCp+15Kr7REUoZtApGmgjLhc4bDIUQUTQ6KBQH6qcWqqrR3vkIaKleR0ZNmFwszq4nKusvsjsJtcAPa8Tvz3A//Iv2iVsHyXVrcGNzYEvftP5vm84RvtERcZwSpxlpmqGjWPQ1vDOvTUIUJaLC7ilugUHULlYEJNyRGI0y2jtxxhu14pgFJW/aiVuRJKlE9DxAEcWSDqNVcEhl2zIvqZsaZx028hFw51pnFYd3kpUHIhRlIbT8qijEqXcSOU6iRMaUeGtU3lntpeIYNXVNYx3LYolrpIRn7aTaBVaAhlVZEMQh49i06QFVWbTgJ0qAzdR4QLSusGHseqM1MhpbV+2c1YDkWvtrDQxKoAVynJXaN1rJXBFpwNCyj4wOL+2V+EX4NPQT2UZjUCgloJPP6sDWjQc0JFqhHBJdDgwg5Pptbf1z9MZZYAQ1YGtHUzXUjWWVryiqEqNzqUIRmRaIckCWZpKS4a/L2sbnh3tmkZP7EhkjYIerwTYCuGlFqPoj7Hzjr0luWlnmfp6X74KxIj67F2X00UmtNEYZ6YtdZor1hoEXIQtzrqS/eOPVGOlLjrXCunIdtqDz9G+5ZusaKs/qXqeUWByNV5tGSAjt2F5nwSslzA+tfUqK0tIXtPHq+HELcDS1bSNU0Ikgenos/vq70RuUgCXh/6EkXljjnAPbWFrdKYfX0BGHKIoilFNtVGS9VCu0B0u0UmD8PQKcCtiRgP44hQ3GdnBqtBL2ELTVKbTGO1UNtXeoXUidsI4lIeonf6M4IYrkuTZNTV1bqjJnsVy0a/NoNGY+m1EUKxwCcN67e5f/7r/9R7z37jt88Yuf5dd//ZfppaBNDNrwM597hf2Hn2Mxm3N8fILxaXSz2cyPO89mcY0fxzXKSHpqmiYtWxOgqkqcqoEG18ikHubZbp580gmY5KuVFz92G5+H92G8Rz4wIiycbh9wbWTU4VpNpUCvDgpNugViQ8lErykSR+13y+US52TetlY0Q+S5SlAJ5UQrRhmi2PiH41jlK8qqwBjN6elpO5dLHxImgdbCZivynF7a82Via/r9AQ8fPuDo8IDFbM79+2OSJMZayDJh/6yWS6p6Tr8/pNcb8cUvfp66KqmbCq1F0FkrTa/f492336EqS27cuMEv/uIv8dbbb/O7v/u7fOvb3+H6tevcvHWT0WBEHAuzLV8sWa1WzGYzjo6O2Nvbox8JcOb0gF6vx/bWNrnXmZrPFxyfnrJYLpnNZ8znS5QRBt1gMGgBpzZAF9ZL3481yrOOaUHepq5wzmJ8gE0h6WJHhydgHXEUsb01ZntrzGg4YLnIkexoCXoMhkPAMpvPMZGsvyaO/bpsMZ05ocvOaUf3J/CE1kBNV3cjXDmd+cP3zM5csml7r89h/f+LnZYuKPGTsBK6+3vSZxcxTbrgQzd1pQs0NFYCnCYSoNAYYb9WtWErG7N3+TIvvHiLJI1pmkqEn7GIIGZDVbvWJpM1x2KQ8ZfGCZEHPWBzTgn/D+DpWXbFx9+LEGzbBHPOgj1/eluwZzafYfAtL2LfnH3Wm+wMD+z4Pvyk8rBn/57d7mw/2ryPT76foc8FMC0wkAPAEdgo586rc/1/qh/XU1qYS86Ci09igj1v+4lSVAJEce74Dj/5b+Z+dqmKzoXF+szEh0TExMBaK5ArP/DBUTuLQ3l1WedzTtcvKc8mNNOWYdGJgsgE1f1NSEvRviyT9q/I/1+1FGJjggHqJ8KOAxkAjkC9XqflrPNz/6L9eW4BaJB/w3gOw6ebJ6iUAAHOa3BoHREnCUmSSh6v191ASVqKiSK0MVhPeQvUcImAr5H+wLzCO3NGa3FInMZa7Wms/iw7fdtEEYpgUDuMMj7vXs6xRhyXsijXk3LTydlvGhrrU8Y8SyRQLUsnDISGiiqvPRVeiYZIeyqWsshRShNHkdDWrcM1ltViQRwnpHGCaxpfKtpiG6+PYGthpfhIq1JIZNJKWdgkiYljcW7yssQ2cs/iOGppgXEckftoqPYCc+IE094vj+VsAD5ag1YWGym0tkR49nkAZ31uNSAlrZGIvsMDty3rwDs+WpIVKi8+F9IxjO5QFYPzY93GMwyGqkLmraZuqMuKpm4oCxHfq1RFVYs6u3KCpkRRRH/Qp/JRysbJcYP2gHVOSliaiMSryTd1g3KSUoCvGmIC28Hfr+AYLZsK1aai+NI/YY714ITRWgx6/BqBpvF3rAsKrYF3j/fbxnsbUm5WoTzAIYpPAUAMBkMLXzvrr1Xus0J5cVFaEEn5MYJ2hOoqzgMdYrcqARFaoxSfFmJaenLT1FQElko3AOBodaN839J63c/COAqioQFUE8NAnFEBH+V6rRW9mGA0hVKjYRkPAHxAYFWYg5TfRnm2l1X+e98XnSI2Gqd951cKQRed3F8r989oAULrqqQsK+/o+X5aN20AITAlZYqyWCugTFVVVHVBEsdkScJoPKCuKm+oy7M4PZnwve9+j8f7j5lNp/zM517j6pUdtIkAze0Xr/H5z3+a1SrnP3ztD8hNQVGUzI5Pcc6nxwwGOFvgoC3zqDTiBLvQZ5VP52tAiV5K1+hWKlQzEcAvOEWr1crP7Yq0U/WkWwVM4YFKgoCkPCDl1s/FLxbhwUmKlwelneBq/v51GVyutU8AyrJowW4HfhxLMEYCOwJwKRu151/XpRfvg37SZ75YSIpHlmw4FUmWUNUlZVnQSzJx5qoSpaSaUlkKiyVNYl/qNWLvymXR9+gNePDgLjs7u9y4cYMvfvHz9PsxxsDjx3PKsm5ZJx/dvUeR51y9fp1PfeZ1qsbyb//t7/HWW29LxaC65vaLt6nrmjiOmZ1OmM1mzOdzjo+PW5ZHl43UNA15XjCdzTg9PeHBo0csFkuWyxXLxZKs3ydKYrIsax2SMAe68FycAL9+GHbsWgnm2abBKSlv7EeypEoqRRzFbG+Neen2C4yGA/KiIk0MiRY7IM0SoGG+mNEziehuGb9OWYXWayZC11l/Xqd1w6lQ5960/f3Mr9Zds9NNu+zuYId39xXs4257WvT7eR2ei676InAj/L/rbAVmU/jbDWAGdhM4mqbG4TCR+Ajb21vcuHmDa9euSjWuuvJzh8yjDtvq66zPYe10R1FEkiYtSHX2nENfvYjS/6ztLFvjou/+NDY53VAWO3x2Rk8jfN5hcjyNebH24c4DIheBHWd92ov6EXRBlif327OB8G6J2KZp2qDi2eO41nr5s926ffgsqHn2nj9v+6OpoqKCIbhJxQr0mjXKptB4J82EvOg1OqXVJi1rffFiHFmsjw7FRMYSRRVxlGIbaIw/plufTwtYaBECXNNto/Ymr43GAGh4lken9FrIZV9fl6d/exqRlJVbO1NyzsFg/4v2F60bSfEOJ+uBbX3edZxmWCJhbyQpaW9InPaIvbBog6ax4iTniyVFUUq5U+8s9PujdSUG1qi1tQ0nJxNAypvFcbw+H+faqJxSikgpGgerxZw4SQU0tA2n09N2Ah72+kRxTGQkhQss1oMoIW+xbgKjRBafIlet8y7aABJtd17EU8aQJUJhraZwNWWxkMm/qtDGiEBXr0deaNLUkKURzTxvAQalIwbDHkpJhZiyylFKUmEyn16htWqp2HmVe+0QoWQbNNZWaKXITETpanCORCWiS2Ct5D4Hh6adH3y9elejlVx/WdaIGJx3/Bw0dS0Cnp2837WDC2F6FuFjTRUcF6BuSmxjhRptLdYIQCV+jZ9fm3V+p1IKp0RAEsDZhqrIfUlCw6DfY3t7TBRFrFYryqKkKCqSLEVhWcymPpLlxSQ9bXZtAMr8KCVV/bWFY3mjv27qc9eotWa81W+ZGHW9dvbDtWmlMMqiSaRP+fXBRBApYYYYLSlVXQqvUorZRM57reEhhqGtxTBFOayNBBDQijiLCWmM0l/X+kmt460c1mlPva/XTiQBBPD33Fc2UFqDaiiKmrqqBVDyYFlIY9gAZpykZgh9f50LHDQRusKRQKsTE645VAKTazbt9cSxrGnWBsHBtejgpnhad19yj5xy1PVaBNckPjig1sKXSit05FjOl9RNQ+MskUlaJ976Y5rIobWT5xXSSX1fzvMl1oXKEc6nuxqSNELrAfPZjOOTYxpboZzofFS1COkmScLrr79OWVb8zu/8Hv/qX/1r/q//xX/Gyy+/xPbOmFEffvErX+BnPvMyi9mCf/+1r/PgwX329q6jjTiKcSTlV8uyosiXFCr3rE7RJcIDZNrggdxGwDsT+4oGCXGc+mdbMZ3OWK1yyjKn1xv4NFfPxvIBGyktWXlnUCM45TpC24aBdEPIn3IIuyz0u9iXiiyrBqOVBy5cJ5kXmQ+cRWvFeGvk53jprlVVtH0tlJ2UuayhKAqKomhp9MaXL82LlWj1xKbV7qjrklE2wLqE5VIzHPaJYoXJpY9dvXoZ6yzvvPUu1jYkScyVK9e4/+AjtNL0ewOGwz69Xp/RaMzx8QE7O7tkWY8f//jHvPHGmxwdHfPCCy8wHm2JDsutW/zgBz/ijTfeZDKZcOvWLYqi4Jvf/CZf/9p/aOccg4i/hznu/v37cs/KktxXClNak/YyTBwT+Uowkr4mIH9VCnBTVBX9wUCYbv6JeKOwHVMaUNb5LFGHrT2coaRke9OIOG+a9kiSFKUsRyenfP0bf8CDBw959ZWX+dmffZ04kSBb1ks5OtjH2ooXb99muZhTlSVFUVDXFmMikmTtWIV+Ftbd7vr7PK2xDtzayX5ep+Oss3f2u+45PQtr46fpeF/k4J+9R13tm3Bu1loODqRU8ePHj6mqSvRd4pjVasVnPvMZPve5zzEcDjk+PibPc0mJ6thjZ59HGH/GGEkzVmsNH+Ccpo6wRgw/jXb2vncBsj8dzZ17LyAMBMandY2U3ra2s71r18/u+7Cmb/Rne75vnwUxup+dC9j79qR7dlGfVqoT6HSuTdOUVM3Ss+/WQEb3fLXSuE2s8M9gOw9uhHbRs3je9okBjpDS0Y1EBwNeopbhBNdgQCs0p9fRDm28yj0SoXLOtUgWsnck1LBWHldawBBhSji0iTCRJYoCTV/K3wlDUGieSju0jsQgM/4EtaDsFufpuiK0Jmruzn+HRAn9X+e82r0TQdT2QTjaCMk6Wh50ENaG5F+0P78tmKb4vyGyIV0nTJyqBeXSKMaqCKVjojjBxImkpmgj5r/zGjdaxkSWpq3RCpaqKqhEcH7tGDkxirNURC9NFPlIr/++8Xn+WgaCH8HgGvK8km0qcVTjSNNLE+JIYW3BqhStixYUbLkqQleXihVeYK8WZNo21ldbEcc0TWPvRDasVtP14uHngyhSZEnKYrWkqhpyalarKYoekbHEUsQDUJjIyf40RBG+3K1fFH0pDmcVdVVS1TW2aUgijXLWvxpcLVyJJjLYqvSOxrokWdM0NB0GxzqFAHCW2p+6dbXkbHvQM6Qc4MA2698arVCRaDQUnrHiUIGv0ek/svBpBUo7QNJ8tAeW5Ba4NoXCtbFgmcfGo75ooNQNRbGkaQqqSiKTtqlQqiGOFb3MM4OaRoRF65KybCirpTi4JpRXDqs0pGmEibQ/W9dWx9YbC1Qnj5ha7rW16A7DI9KKxsq8bJTFaLnflRff3IhSNiWNCt1kHUm01osxYvzzXgtWBiZE0LloGks+mbfsCqGA0z5PjRcbaxqKppQkSKVaJgmuu27hnU/lS1pr4jhU0WkoympD8T2sF4H1pxCnswsKaaVbY8a6JjxMmsaDL9rTa63QoOs6nIlnCngh1Sg2SDnXdd9Yq8cHlpaPhmHbfumsalMaXO2FR2m8uJl/FpH2DrZBW4VzlYBEVhgcjbNY59Oyosgb8U07xoU54lmbSuGUlXtQh0ofMBz2yfMFaZKQJDGjcZ98lVMWBYv5lDTN/NyW8F//w3/I5z//Ob7yl77M5z/3abIsYtDv8T/7u7+OouGb3+4xOZ0yORXtjTTto02MNppelKJ11ILPwdkI5VwH/R5xbMjLBUVeUhYr5rOGKApzq7DN4tEApaRMbZg3Wn0SJNUoCqkhTss99eXktAcr1qER2yIWkrIiWUTGs6G0csJa8n0pMl6UEtfaV9ZaiiLvrBUSjV4b7A0hpcLhQVytKKuCTGcoZWiaijT1mh5aeT0ji3M1hwePqZsapXxEuxb21PHJEVtWUkYGgz79fkYcJz5NpZGUsKrE2pTZfMrJyQmnp0f0en3iOOHk5ISTkymgefllEQOdv/sud+/fYzadc3pywvbuJaI4RemaNHOitTJfsFgscE1DWTdStjWOqRrR0UmSDBOnoLyYvAf8nVJrEBPWTBtEz6RpKpqmauc9CDR3jerMQWHaa5T0exVFgDgztRV2ThSFykpQ1BUPHjxkuVhgjOXOSy+yd+USy9WStN/HuYbHB0f0sgQTxZ59UqHUedChC/Z2Heo1GH9x5PncZ0+JbH9ce5LD96zO87M4j0889gXHdO7i9JeLUho2AxeuDeoE3Zq1nle6FsOdzdjd3eXWrVut+KjWumXPhf119T3Ccwpg/FmgPvgU3ao43XSZ5wGuwvradSzPglDdfT/PPW+3PI9HBGLmZnObn5/dxpsznfP2P3Nuo7+vQYduFZXzJ9INJLSMD4SB1c6wbZntwAZZz4ub4Eh4b8+Mg4tSsJ7svIcWQKuiKCh9JSdrrWfthn7YBXdUMCEvuNY/G+1s13oWgPN52k/A4DhzZm79mR8/mwao6z7oteq9UCtNWxFw3VkD6uadhdYg9sCKlrKsyjMwtJZSjCaKiaz1lF0rjppzUgIwqNmL9eTtBNUait5kEMfLhTRr5+mH3ghUEmG3HugItEPnPI2U9XV3dTjW9+gv2p/npjpR+NYZa0GO9ZhyTgn4p2KUjjFR3KZf4dNWpA9LdEl56nswrHDBEHedyXn9/yxLMSYIAa+pcU1VtSdplcaF/Htn1zmBPoc/OH9VtfIpMTV1XaFUjG6rC3ggs7tg43B4gMGJNkeINhstc4G1jqJYycKthLYtfyOSNGa+LLGNxkbgXEljNU0jjAw8iNPqPqjALDF+EXRitPr7LToaNTgrZflsLWPZNjjvYNalwlWl3FrlUxg8hT5oU4R5JNDTlb+OIBqFZ6cY/6z805dF3kfAJY1GKpfUVd6y2CA4ncHwoqU9y+MOzLd16keIEIdzk/nKglLESUxIVXFW0lSca4gjDwgreVlbQVCGUVagFleLYKZWqDrk4OvWCI7iFOVMm7YQ5nXt+wIqxKQ9Pb4pO8a382U2Pfut3mQwNLbBusoTuz3o7ZSwnpz1glzriItRxkc6dAt4NL4aika36Yx4R64oljiXEsci2Cv3Uc7XKoX1/bWuCnFKtTCWRCg0RM3DGFxDS85ZdORFxHx0PjBUAm07MCacv2eNFWZRKDVqokhSdLyhE/Ydkm208yBCE0AK6ayyRhmIEEo7nTkI0YlB+XUyGI1IRIxOmd8u10w5R0jJsc62y79ya4dAK3xZTnnwdV21doGz4sRbo7HUbR9VLoipSUpQC7Z4qm4SiQZCVXltFq1aZo1zjTicTsooJ3HEt7/9LVarOXFkuH7tGrs7Q4aDhE9/6hV+9md/hsbChx/c4733P2A6nbOcz8gGA6IoQXk22jqQExwfYUG0qax+vDfOU9WtozGa2EVkadSWm07iyANWoRSwBD6Mr9SmvK3Tplz556R9/3MKj2s6X0LYs7tQhAwhmfu6aUyqHXNar/XOZAwEWyUISMorAByunc8USRKzXC5obINxGts0xHHczkv+NFBep0MpR5zEtClESlJcVqsVtmnIspSBF3SuqoY4jtprqpuKqqrJ84LJ9NizbY0vnWhJ0h6rQsRfV6sV0+lE5kznSNPM22sKE8WkaUZRlBgTQRAnBkwU05QlOCUMRmf9PTLg9S4gjCN57kmaULcC2qYFqVo716/dYXypMEJbZwafKic3KzhlylrWqXwKrOjCLBcLtrcGZFlKnERkqfFilZbJ6bFnAxmiWCqSocJYX6ertfNX1w6Fje+eCGqs/0PX3n/eiGo4lydt/7ygxbMeV0z6ix3LJ+1Ha90yp7rnF86/W+EqbB9YGd3iCuPxmMuXL7dAiDHGpwzbFhgJ+wstaD/J3LmppdJlsnef7SdtZ5//2b7xkzI4LvqVcx//+blt3PoRtqAhdOar8Lugw9W5p6oLJHSf90VAnSU4od100fPVVLp9f/N7ON+XXTt21mNIbXzX+WvXwtC1t7XDPru2Xvc43QDNn8V2Flh72tj+JH3xJxIZ7eaGhcW1ezJCvw1gQ+h8HcTUgxUmkhxZ29mvGNd2o4Ou9TOiDtIJxliiyBHHKWnasK6UEvQvJP7pj9ien2rBDR9N7VyL+DdrdfxgiCp3/kE4sZxb4boLwY2/aH/u2yaqu3ZkAJzT3o0EAQB92dcoQZmEKElFJFGseu+YSXqX7K7x0Wp37phaK7/wrqsFCdjgpGxiUVF6qmu3NJXQ22XF0ZGhbsRBiROJBJdlweR0wcnJia8G0uPGjRs4a2nqmtVKyrhKSUM8JX3TEDCRIo59SoetKNsoacMqX7XGgdGxUPaiiDRTNM2KKE3pDwag+rIwVHOiyGtANA2qVJRl5FNSeiSJwTkpD7taLtr5JY5jkijCqJjlYor2BkaDxVaFiGbmSxp/HbbMqZ0VkdZYe4fXVzLBiV6EMUJpbwGOmtVyjlKKKI58SUEPAgXjVCsin2YBQmGNtG6Nna7hZaIglOwjP95B1GZzHxcLZsFqtWwpzL0sFkdUWQyim1E3DbP5hMePVyilGQxEhC+OIrK0T1lXbWlbZ6UMrlSLScjLJatVjZAm1tEV5cQh64qiBeMqMIiU0m3lGa0M1uatnoxzrj1GmPtDa+raR8bXzAhrbUcrRmj14TuFxphYxKx17dclK86+k/K3qikpOpHtbipX3ZQ4rWlaoMqFASeMKvG41zol1lLluS877tkaPsof2BvOWc+QEYZKr9fDus7xw1gwikardj1VNCwWC2qvaxEM4SiK0UoYCM41lFVFWQkg1DXSUGvgNYhMhnGvtIh62zrMTEpYAXqdfmSbprP0N1LpQSmyXs+PgyBU2bR9rq5rnBLHfjgcUpYlVVlRrAqKvGivI058+ejIEGthElV1xd6Vy9Q+XWB//5ReltHrpYxGfT/fiEBpUxV88w9+n2/+wTfYGo/5/Be+wO2XbtM08Nf+2lf51V/9KtNJzT/6x/+Yb33zO3zjG39IvlwCKxorjnKa9uj3B6S9jNTbEFFsmJycUBQrev2M8daorUIVBOLKsqQoc1wRQMnz0VClhCXRDm0PHCkE+IhMN13EUQcKtnOtPRSYBcLAq1sLWivtmR1r56gtqcimgyp6EPI866Zqv9Na0+/3SdOEDz+c+Qo38v329jZaKw4PD3BOtG7quqQ/yNrnvFhIee0kERHRk5MT5rMpN67f8HoXUlHmypUraK0p8pzpdEqSJOzubpNlmfSNqkLpiNk8pygqvvOd77YR8zjy5Z6tgPCLxZI4lnnigw8/FGab1lzevdQ6mWmaelBN5p/VYkUd6LtaScnwOMbEUfvMer1eW/7TPyy5R/h5reuY4h2yDsgYnNOwHkbai0YHMMtvr6OEqszJV0u+/8Mf8mj/ITdv3uA/+Xt/iyg2KCzjrS0mkxOiOOLq3h5aSR9QrJlGIWjRdWafNyIfRn34/bm++wSH5FlAiBCFf5JI5lnn51n3224rP7jwei+KoIfWva6unxOcz6qq2hSCYDfleU6SJKRpyng85urVq1y/fl0q3Pi1MexL5ubo3Noc7J44Sdpn1U2PedJ1fJK0o4vaWQf6ecVL/3haN92kC9RLWfbAitn4RQtGXPCiA3JY15rP4b52/559Vhf1oYvBwqAXct4f7G5fN2LnrFarNpgIQaohsHlavNSvHf9xtIvG+kXg2/O2n1iDQ0r1qRapXj8wJRG3Zl2ecl0tZU2vWTtSIUc6xKQa/yBDR+4CBg5ZVixKiV6GcxDHliSRyG2Izjpb41yNo8G1CJ3v8B7gCHTYsxNpONeL5lSJhkg0rQk04hCNU+v9dR9Ne+p/0f5cthDNkshnANXW0XaJxkW+1KUv1RrHkpqSJDgtIGAdKOkmwqiIphGDuipyIl/WOGgiOF/yryhzyqISwb66Ik3SFuGuSynx2TTCgkqShCROSdNM0rVoKOoVUBMZQ7+X8NKdl9i7fJnrV6/R7/fb3MH5fM7B48ecHB8znU6ZzebkuUTa6qpD8baxXEMcU+Q5RZGLM+AddeccVV2T+rzvSmtmsxkoWMz6nJ6esrW1xWiYkCWKyVRKPg4Hw7aiRJL1WCxmVD6lRiq5iLOZRCKKaYxhaRuaqqauKoo8p9/rkaQpkYmo6oq6qimLgjiS9BlnHbVtiNKItJdKaoQVUdXGRwJdo4CYwCap68pHvwVY0koiOE7ZNuSntAMrVSNkjnRok2BMKL0tTrpzYEyglwsLRvL2lQeD8Iw1hQ5Jmi7MeDI/jQZDT4vXUvrXAy83rl7n0t5lhqMho9GItCepLPP5vC13F8cJi9WS1SpntVoJMObvU17kFJUIu1rlATTfN5qyatlubXpPI9HQsijbRT1JIlp9FBsEEEW4tKws84UAHZERan83D9lESCoIAgZGRsomG72uCmNtg/ZVaYwX6BPhS8iS0bpkn1IUZSkMBedIk7TNja5sTeUBQafwFV6UaDX4dBGF8kwfMYgeHx6A0kSRpued/642iBhNQu2XSHpNUazae1iWq3b71SqX6hRVCU1F0u+jI0NZiWaMiSLStEeWDnyappSoDAwmSQvwz8EDowp8WXSvp+GpsbZ2NKWsucHwNcZ4VqM43a1It9LERsCbfi9u1/OmrljMZ0RxRJxInnrTSLUk7UUtjdbEUUKv1/fpnaKPUBYF83nOarkgjqQKzXI5YzgYkKYJW1vDVsdiMMjo9zOWyyWHRwdcvbLD5d2XuXJ1j/1HD7l69QqXdnfY2RlL3wLGWxG/+qt/lddff50vf+XLzGYLjk9OuX//AQ8ePhIQSRtsXZEXJWVRYm1NEkf0shTlLPliQe7X91DmelNvDKI0lbQ9JUardSHlqfbCws4HfTyrIzY+dUHue1VVONvQ1GuhWGMir1/mWWvWoow3qF0jYr9KQK3ICCtFO9HqEDaU1znxguvgKKpCNFSahijW2KVlmWuqpsIqEd4ty5K0J6VtZ8sZRV205xk7I7oQVcVqsSBNpazu1avXWC6XWNtQlgUnJyeUVUWaJkymp+CgyHOCCG+WpSyXC069OGgUp2id0DjF8fEh4/FYyvYmCbPZDAVkvYyt0RiH89HzoKdmqBsZ51VVsVwuBdiOE5IsZRCIFlpT1gLWaK/B1i35mxc5RVmQJLGkmxhhNpkAcITAVms0al9hCrQx1B5gcdYRJYmkMEWRUOvSN1ckAAEAAElEQVQbEeGtqhqFIk1S6qZiNl/w4OED/od/+s/41GuvcO3qHruXt7l89RpNXXF0fEIWJ16Ees0o2AxArgGrswDzx7YL7NYuaNL9e9F+u+/POytrxuGznM9zARz+up/kIJ2N4nfvWffzUP61W/ZZtDYWohlka5bLOXWdohRcu3aVKDIsFnOsbdp5Popin44b0sUszjvlSkV+/zWJEvDNurW4KbABVnWfaRt8fQ5HMFzvRc+pe4w/rQHadRWYzfuxDpSoFgDYDO5sAhNt2fVw7WxW7zgbHLoITLoI6Ov+37Zs4rPXsE6ZCf2rqipJBa7WgY0um6Z7GLEfQ/D/J7iZf8LtbF/sAvrdv3+sDI5ggK47kI9iKf/eBnRs/WpnSn+yWmlPt1X+M41SoXOuq7CoFjBYp6m0jAz/eXchCxFiayNfSlGoX8661vkJtby6g2TzJrr2GLAGRcL2Sq2pwuH77oRwEZ3oQqTkL9qfnuY6a/lP8qjCfs7uY+PDEPNVvkxlKKNpcMq06uhRJOkpykQ0+PKPzrV9VykRAW2FA53DWo3WzTq6FSX0ekHgSsbbcDgUI9taqrIWwUrrpBpJmpGmHuAwAA2VW2FM48dZRtbrMRwMiGPDzs6WsLCcYz6fc/nSNqvlnPliwXKx9BGOFWVR0TSWurFeRNRIWbUypywLqrLEmGCUQVla0qAVYhTT6QLnHEmS8OM3f9yOPxMZ+v2MKDJ86rXXREMhiojTjPl82ToGdV3TWIttIPbzhFSysNRVRV1VlHnOeDxs9yfsjIbloqDfkwh+04hoqo4iTJJAFFSEhJEhhq7CxKZlcJSVFyT0jLU4in0fcD7tQAmYVDvq2vrn0ZD53N44NhudU2vlgWUvduhkcZYUGC8Sq4PEoDQfzEUrxaDnHV8UVVmhjCaKI3a398h6PV+xJyH1jjgosiyTBcc6slUmrA8n1O2mrqjqktl8RdWUWNfgtM8zrzzA4VkYzq3zTUPJ0jwXDYWqqkhSMfwjYyiroo2YSUrHGhQJ6QGSvuTnZVRbClii20F/QnsdCGEUahW131VlzSrPqcqKprICcCUJaZLS2Kod0EkSBEgVRVVT5AVlUYjegT+XOImII+Mrrqi22kxjLQfHRyitSZKYnhe5hXUahkSgSylB6kDrmNlsRuXzcUWkTgCIPC8oi5K6rLB1yXB7iIkNs5kATsKAiEiSvgAt1lEUlVQraqTKQ9PU1E1NWRZt2g7e+Jb7p/GJQD4lBb9O48E4h/PbC2spIk4lUhnFhvFwSGMbD96JAO1oPGI0HsnM5+cwE69LsadxSpaKBobWiiIvyPPCV7FYEEcRaRwTx4p+f0gSp5KS0EiVgl5viHOOPF8xmZ6wd2mH4bDPcDigLEvu33uAc3Dt+h5lJVolg0FMXUcMh0NeeOEWZVkzm83Z3d3lytWr1I2k2i0XK05PJ0xnM1arJePBgCSJRSvFR+WVUm0+fhDr7DqXgY101ojdWD6cT79Ra2ZAYASttX/qlgHbXV66gRUxmmt/DkEMWIHWRC4iwOxJkjAajyXSbAzLAD5ZS5IlIkQdRdy4eZ00kWezXOZsb2+hleL68VWSeK07orX2/aqkKYuWvXHlyh7z2ZSiyEmSHtPphLqu6fd6RLGUBG/qiiSJybI+/f6Q+WLBbDpluViAToiijLpxfHTvAX2vfTDsD5hOp35tiOn3MvI8ZzabUdeiS2S8o6iNwThLviqJ4gjrGlZFLkCmZ+wUVd2mPmW6R8i9V7j23uOi9rmo0Jf9OPEWY7smSGBLtWwCo3XLoGkai1G+cpR/nq6RFJrYKIrSUZQ1J6dT6nffI0sTHJb+sMdwNBDAXQm7T86jkyLWSWnYdJRoAwlrs8R13q/tmO6bJ5mvT7J5n8SOOLvts7bnATe6v3mSo77p+G4KX4ftu+Ks3bKsWmv29vZaRs/BwQFaa5Ik4dq1a8RxxGIxp/Yi3sYYkiShqiqCZsZqtWrBszhJhHHWNJhIGLtx55l12QShnWWJP9fduQDMOPv3Tyu4wRn22VnQZ8PhPwMIBL9u/ezd2tVz3X2cvx8XAWLdbTaPc/6cz25zdn9dm6gLjm8+hs7voPW71Z9Gss0ztC6B4CKm1gbYxvP3x08McMRRShL7fM6AillfAKmxQuFWVih4HaSj5V9oqZxigjI5AeR4OlJzEXIcXiGyFJSjjRE6n4jAiBhcAE0kwhFADk/Jave5/myTggGhbJ/WWgy89tLO5yWugZsLRlto3lltD0BnYKnNR3puIHV+ddH3Tzhi+/nGwvYENPdJ+1Nnttncfg0Mbfz2qQtU97tuyODs+wt3/Qz7f5YF0t+LDsLR/ReP7koQ7mn0KdeCHGetAqdUgO1kfwB4QENHaB2DjrzuRkqcpERxClGCrRw2GEpOeVWa9bgyPuIZ9DbSNGWwu8vu7i537tzh9u3b7O7ucvnyZa5eudY69/kyb8tSRZFUAYjjmCTRPsIKwy0YDaGqGh7sl/zTf/pPee+99/jGN77BCy+8wAsvvMCLL77I1evXeen2F7myt9OZuORVVVDXjrKU+2M0xLGUYcSJAz4eC6PKWphMRBw0iiBNYbkMpTYd/+V/+X/nrbfe4e7du8RxxOUre1y9do3/9f/qf8nu7iWyrOcj/8o7HSJcWNeQ55blYumrOuDTIWSsrVYrLl8eMh6nJJGcd1PDbALb2+vrKGsoKkdeWOKeJo4UUbTZU5WR39pGts+XKxwQxRFJFPloOaQJGC+tUldQFFAWDbPJgl4vI00jsmxNUQytaeRV1KJR4KxDRcantShUJAKESgEGYi9ZEY7TPh8NoRjAZALvvPMO9+7f5+1336EoCi5duszPf/krHB0dcXo64fDwkKqquHTpEtevX+fzX/g8g77BGMfptBbRSS1pNN2FWyHGfXD8wgKutWG5XFIU4vT1+316Wcp4mKEiX/bS+Xvkr98Hm1H+PtSN3OdW8oFQVnV9zdbfr7pe58k7HKtFyWKxYD6fs//ggN3dXUajEZcuXSLryXONYtlf00BZOubzhsozkrR37qNYk/Y0aezP1dcEdg5qC2Ul5x2FftU9Hy+rE0fr46xWMJ8vWoNnPB7T62myTL6vKv+qG7bGUqnl7t0T7t9/wHQq5TDryvkyq7WnvtZUVcnR0VGr1j6fz8jzFVVVUjclm6Jpwv5wjVTtEH0qr4XSBBG2iDRNiOOErN+jrmvSNGF7exuL89H4jN5gwJ07d3j55Ze5efMmg9GAXi+h39900iN/D8I8EK61Lpwv2Q7bI1gsYbWyTCYrLl8S3ZTVCo6OTjzwOuL0+IR79+/y3nvvcvD4iG996zv889/+l1y7ccOnPcHWeJvLV64yGAxI05SbN17g1q0X+PJX/hKRidFGdIE++uged+/e5cGDBxwcHDDsD4iMZjI5ZbVaoZSkFd28eZOtrS12d3e9ZoKAkJPJhKOjI46Ojnj//fdZLBZUVdXen+D4lGUhpVRXS3Rg0qh1ylmI9InwnOgKhSjxusqJrHcBeBEBZ2FcmEhKjsde+2h7NOb6zZuMxyPGwxG11+CIjGYwHDIcDhiPhrzw0m3Gwx5JHHEyXTLoiZhrXpZkSUIca6IElsta0pKtZXs7BaewVp5rEoNR8uzCc1ZK5jytIUnkb1VCkdOWvdUKVoWMlcUi54dvvslyvsBoxc7ObntPFosFR4ePefToEffu3eOU49bhaZqG/rAvaRxNjdJQVAUHRweeEdVQljW1syRJQn/QZ2/vsqz3WgtLA9pUOwWiK+SFXx0g2YbKg1MATcvWtHUjaWNayjoXRUHRFKycIk1jn8IZobWA+Fkvwaw0s9mEyWTJdDZBaZjMJvQHPa6rq/R6GVvbO0yOjqlrSy/RUtnFn58xRkBGQtlp2r6h2LR1CGzp8JFz3kYR+3ltrzyhebOvm77W/bse5MrPK6Ec9vmo+NNs0edlcbR/PUj4pHPrAu5dZl1brtPadVpUHPNX/+pfbUsO37t3j8ViQZ7njEYjsizj8PDQ21RroLMoCowx9Pt9VkXu0/scaS9r18Pagk4S0n6vtS8DOBpszpaJ4zuaq4UN15FxW9+DM/9vJRucOxPM23S4z4EFF93fM288TnfumC586c5/99SmVMdXObPPLshgQ6Dg7EbrQPnGybQVIqDrFp7vW12f7rnOvN3f2sfaLG179vtgK3X7Wzjq2sdbn6PtPq/ndP6fBD5e/PnH7evp2z/LcL3Il5Kw4U8GtCn3jLOF+j/+zsb//59fbRjHazBDAA5LQyh1sxZKaZrGCw669oSTJCOOYtJMVLmdVTTNWsiw8dG69lJb5BmvAO4FBRGnrlteJ0RJyqqgrkqauhLjrIuC+slbebEw5eu+G2P8ezpGgyZJU+JYInPOOuq6oLE1tfOTjiA91HUtC4d1fP3rX2d6OiVfrACEol03Ppd7TSO04CnBWlTmg0MQJjBoIwUbkzR0vJTznUCd+by7hX22x962AP6E/T1pAfJFGzbQtqdOkJszLBCo9+u/7T484NQycs7t6wKA5ynXqc7cGwUYt54qZO5znWO5jUVEIdHjDYDJA33tJBqelbLibWoBOcRYkFQqi+hpaJOQZUOiOCNKMpKg6K9jiGJqq7BOGBu9/oD+YMj2zi6XL11mPB6yNRqijSLzDIzhcIh1lqosOTg45OHDR0ynE05PT9nbu0qaZsJ20KJbsVqtODw8bunvSoGJI3QEKqrRkc9FtYr5fN7Sx0VPIJRTVqiO6FEwFGSRF4e3aSxNVbXR+Es7Oz5n9RovvHALKRdas1wW/n3FbDZjf/8xN27e5H/yN/8mAEls6fdqGqd4fDDn0cMJ77//HrPZXAyJKKLf6zPeGvPKyy9z5coeRVFy7/4D/vXv/A6Hh4csl0t+6Zd+iS998ef47OuvozXkRc58Nuett37M22+9xfHxCctlzt7eJdGHiGNmszmP9h9z9/4D4kRK5JpIGDhtt1LWa/aIIv/k5BSHiO/1UqkgECcJ/V7mjRW8cF5OnhfMpguyNCGOYpIk5IKrdq4K9zIvSyo/B6I6DAatiUPJOWNIokhE7DScnhzLtm3qiwinFnnl51AptRvYG+uIgvT8OJYKClEcE8VxC+bVzlGUUv1DxmmIWq7TNtbjD7/vhrr2c76zZGlGr9dj79Ilbt66ye6lXa5ducqlSzsksYjbPt5/xP6jfR49esS7773HZDJhtZIUpyzNfBS4R1WJHstax0OOmUYxOvIioY1Euuu6YbUqRW/BlyBWChpbt7nXa6NvXe5vPSU7X5EriG/68e+Hw52X76CUoq4q5ou5sDDKkrKsWtaP6NtIPn2ey7lrpYmTmOvXr3P16hVu3LjOyy+/zNbWNsPBkDTLODx8TJ7n9Hp9BoOBr04RCduolpSAPM8J4ttZlm6cP0oizrIeCkATReB1JFvQqJ3eXBC5FKDS74TGKfKVzK1ppikKqCpLWTZEvpQqCt599z3ef/89PvrwQ37/D76BUiK8Nx6PuXXrBru7l7h27SpXr1xlNB6zNd5iZ2cXozVNbXnnnR/zxps/5sMPPuLtt9/B2hoRw+x1jMAGYxR1U1NXpQAzdYiS+rQA6wBJNYAO3dun46RpxnA4ZHt7m9u3b7N35QqXLl3iyt7VljLe7/fp9YL+hmN/f5/j42MePnzI3bt3mc+lVOyVK1d48cUXuXXrJq+//gpp6jAGylLSXcNS1Vjn0+JKLl1KSWIBdZZLR1lJil8UOT92FGWpWS7FxkiShMFAE3nAVZhgYK04leuImKCGjYVipZjOZzJ/WEs26En6BYq8KFgsZhKNbhpm0wmT01Pe//BDFnOJUCujGfR64vxFhnfffY9ev8+1a1d5+eU7REZYPScnxwSBzitXrnHt2lW0Vty7d4979x74tKWK+WwujJ35Eqscg16frfEWP/OFn+UrX/5L3H7xNg2VVLqSVVvYSR6AE5CkQWtJyVwHrCRF0DmkbLf3uEJOv/asi0ePco6PTzg8POLx4QHL1cqnWS45nUxYLhcsl0s/F0j6Vd1IVSOllWezhMpDITVbkSY9D/zI/x3OCwuuS36mScpgOEApSVGbTo5JfAn03iBhuZyilGXvyi5/6Re+zEu3X+TVV16mWq6o8oJilZMm8hyM0SxXC7k2rcjSmLIoaazFKFpxXEUoa+518hpvGxNSqUCkiJ9kyKl2e1A+aNmxiTbeh9RwX5uwU6niyb95vvbEdBl/ja3zHuzIzmeiz8SG0Rq+2yjpbS3GaJpaqnotvG5CWCOM8eWvWQM+dS0AXKikUnmtFNs0FFUJiJ1055WX2btyla2tHaI4blFASa+AFiUIwdNOcLZz59r/ODbvofNOfVuVy8k2YW0TAeWokxb75Ni588exrQhTOBd1bpv2TNz530vQ8AIIoQVhxHeUepbSj4wWHTNrLYvpnMViTp4vqeqyZXC6xtJYYSc2Vli0foGgkRPHNZba1e0hQyUW6zyT1q39xsYDUjboarR96mKQLqSEClKriYxfUK2j9kEfnKKsKo4Pjzg+Oua9997j+PiEPC8A0ETtsep6DYisgTj8fdk8drddBBKcAxSeEOS+SIvl6ZiDar8/69+dA0Nk6w2iQkgtau+ttyObZMSDv/sP1vv6L371aScB/MQpKnJjTVCS9bnDzim0bkA1iGZ8sPNkMCpvcOtIWBzi+bmNaqrOrXGr9YMIQ2CdmnL2xmwwOpTkS1t0+2sC1uWdsHbotlDlevJoJ+QwIyCUXcf5ToA3ULtIVKim0N12TW8KyBvduWCj04WH3Ha8Lsixcc4Xty7yF86xczJP/N0T93XBsS5ilXgc4jn2fG4PG3/b47YYy3oAfJJ2ISKoVIdeut63gkD0uQC/3Vw6FJ2Nzl2WH7hKedBE0lKckipCgiL4sK+SCg5J0qMoa4qyBNMwGG6RZn36gwFJ2iPNMvqDIaPRgDgyLXujyCVKMPcGaFEUHB4esr//mOl0xnQ6ZTpdeFGsjCROvRNU+ok1pyxFbDRKDEpD5XKpXKQ92NUaykgkuyhbJ/hsObqgCaBDFNLZ1tGwdcNivmK5KpgvVkymS+9s1uR53joli8WCo+Njjk+mDAZb9Ac9+plh0FcoE3F6uuLgcMZbP36H2XxO6QGOwWDAoN/n8PCY0XhEXdUcHx/zwUcfMTmdsMpzfvijNyjLioePHoHCi5CuuHvvHvfu3WPuqc7H0ylJLNVsprMpp5MpxyenIhoaAB6t1wYD67KXSinmsxkOz+CIE6/XEPnorfGRzIJ8lVMUBctFThrH3nGI2j4WIjjOG6RFWWze8zAH6rWApdaGyAO5aDg9PZVn6atShH1JeoSMvdgkRHFMYxuhiANKGyITkSQNKpfj1L4ihlhzUNaVT38Qo1+ev69mEkZNmCeVatNxxHB0XgcmZjZdcDpbMh6PuLv9kNF4SBJHRFpzcnTI8fExx8fH3H/wgMV8QVkWOMTJi72WTDBK66ah9iX7lNLyHNvntVZfryrLfJnLM0pEeNE2ItBZV3U74iMjYNFZemy7ILsAcKwnA20kxSloAATQRIR95bykH0nEV8C9pn3ei4UAkA8fPubBg8cMBn2yrEcUxZyenFJWJaPRiPF4LClmSUzdyFgrq6rzbGEw6PsUHXk2qjN5CcChiGNFHIv4aSiHuS6h5x0kLc506D9lZSkK339i7VkmDWVRE0VxC+p/+OFH3L17l0ePHnF0cNKmdh33TlnMloxG+9y/+5DxeIt+X0Cb7e1tjDZY67h//z53797j4OAxDx8+9k6DABKgvBhpSZxELTvGaNP2ucqLx1oPErbPztmWfSCOiozPo6Nj8jzn6OiY3d1dDi4fUpZyPweDAf2+sBmqynJwcMDJyQmPHz9mf3/fz6fCEpK/c5qmJEnErsjzdeWbNSVdxFuHw4g4FhDJupgoSomihMEgzNk1k0nOZHKKlLlN6fcjokgTmfVzaRqJ4IeVSimZC2wDy0XD8ekJZSlpYIPhwIsXK5arhejs5CvqpmGxmDOfz3j46BHLhczVURzTy0IKpOLB/UekWcZykbNaljK/APP5XNgmWvP48SkPHjxGK8XB4SGP9x9T+jLc84Ucc7VY0jhLEicM+keYuEeR1/z48lvEidifOCmTXHp9H4Asi4gTRZKEfHrbvvzVYyIBQNM0ZTjok/Uy+r0e4+EQY4QVcvXqVW5OjlnlEjiTMbuirguqakVZepFfJZVxwr211usp1DK2m1pKoc/nK+azOatVwWqVi3MSSfnokK5UlBX1ZOYrpCjKspbKTa4hTiMpEe/g+GTC+x9+JOkNccyVnUsoE2MiKzaGQ3RZQhzUOapadFdaNkNr63qwMhijWrW6IWIXdW3Jp1l2Tw9+yf/9X7p/3RO2vcDichenJ1z0uw2HKVyzWx/Lndlf+7d7ohfsO4ASwTmL/BwRBLADayocY+0PBJF36yv90IJKVSniwOEzvK/kXZB2fViDHOvW3oEN+5515fYnmcldu9p1rn9j+zVwclEKAT7KvglohFvd2ZHq7Lf7yLo/VWrzq84z87eh3UGYx70p0fGtwoZq0wZ34vK5IFrh1oA94do6/lhr2V9g+Ltu7/U7eSKo5jcLNk/Xu+n6uMFuDuyNbh9eA1Wdc934q88BLM/CeriINfGk9vwsirD9+hovBivVuesJv94Yh+5Jv396++QAh/IAh9KoMEmYcBKaOHGiSu0jCC24oZXXFRCNAW0iXHPWVfQX+QTUacOZYJ0TFyia6worUiJS00jJQh+JFCBinU+3Rvi7vflsz16/74qStr/ZGCi0+z4LQGymq6yXjLP5i0rrC+7IT9aep0N/4mP8NPd19nxdp5c8w2L4tP0C5/Z90ftzi12nW7gOSKUA5ZkbynlNhu7k5AE5q/CLlAJfphKdoLRB6xiHFlq2hTTrM1+eMl+uUNqwd+UGV65e48UXb4vonbNUdU2kFSfHRxweHjKbzbxBLVH47jWvL0Pz+PFjtDakSUbWy8T59NUVAg1T6wgTK5yy1EUFZn1J3eiv0R6i9M5cN82smz52doF0VhDyuqyYL3Kq+jGPD45bpy/UkAc8dbvk6OiUH7/1rmgyeIt9MBgQRbHXzFgztbTWPlINf/CH36QoCpRSPv0mAaVJkpQf/uhNfvDDH4kRWFVt/nxQMA9l3aqj43abxWKBiWKGW1sbYpHd1Iuz/WwwNhv3BoTSXNYNxvj5QhtMkpBog1bJBl2228dDlF87B9q081/bTc/c//VLOutwJBZt0I6Q1ANLUtY+lU8RqQjjyzcandAgEVOjDCYJaT0KY+VzhcxbA9alUAMIG9g9YsDZznwpRmKIkoToiHOOvKi4e+++XLcvGx4ZTRxHkm/S3l/DYDhiwGjjup2DKF4bEF3xse4zC05gcAS7dP+wvzg7b1hf2Ke7BvSZOamqQ2lk0boxJiJNN4Uou883y7JWf6OqKiaTKaenE95//wMf9RVjqCpF2yWkIUiVGWE4BgaLCHradp0TZX/ZJvJshsCccjj/uTCH6qYkzxftPQzjLjKx6G7EcXsMiaTL+URR7O+9MD0Tr+siJRIVRVGAgxduvdgqx5dlydHhCUeHx7z7znvkednenyD+KhTxtO3zg8GoXe+NNp4NVKNNhImDHgGdsecdDs+WNMa1fSOM+VCmvqrkHp+cnHJ8fNKZzwxFkWOtbeeTcD7dHOruWHz8+DHvv/9+O7+GtMA8z9ttQ9TUaLVhpyilGAwG7O5eYnt7h93dXVarFcvlkv39xxwcHLRzV5Ik3j4zG89MjiHrUBylHiSlBV+apgHl6Pf7bd8uipW/30HHSewlAdO90J9RVGVD7SvfDQZbOOeYThbMZ+/5fa11cQD294/+/+T92dcsyXEnBv7MPSIy81vuUjsKjQIIkBRJNNnrSA99Wt3zpgf9jaM/YvQ4Mw99pD6a1rRao6H6qEkQBEEshULVrXvvt2RmRLjbPJiZu3lk5He/WwuJPnLgq5tLZIQv5uZmP9uafXQ8HtF1HS4uLtB3W2AbEagvc3Rzu8dPfvJT/M//7/+P8N6o8ic7y6rurdjVcGVx+R4xz1OpTiS5YK7w0Ucf4fnzd/Dd736Md995Hx+8/wF+8P3fw3vvvIPr6yu8++4n+IPhkxImlTNjuwWGgXB5CdzdCQi02xEGNcymzPjii4ybm1vc3L4WT48MHI4j/rf/7/+OX//6U7x48SV+8+lnsne6AbvdZQE9X716jS8+/xxX15d4+vQaFHrsD3vcH/bo+oinz67QdYSb21f4i7/4CT777Ld4+fI1/vW/+Je4vrzCZncpSWhZSu2G2AEs+VT2+4OE+1gypqLk5wKKl5wv8oXYHAklrGFNTleOqN+21b7OXlpttyVawLdzIMkynOVNHro+AfW5a+0MeJNs3PB7FYQIUK+3WO5Vz5RcPKVNruq6rtG/mRk55ApuoOYM9JUzlv096b88pOiVJptCn7U2Zj9237wh1ssw5wCnte8fA1Z9nWbn+7Kf0oSvweZAvWipgByqW1jfYCUr7Pra54fGtGxv/t6DSO2/Pv9GyanmdUxuaXQNFPhda2+75ja+b5JWvjLAEbsOfU+IK9/1aUbXd015v5ylQkPXdZqJvy8HfeIMyg8vlF9IEyQ8Y/KKlB1s5vYHLclk15gAVu9d72+g4ZtaCBIucK6Z4NPWrV5DQBfjRD1o0jfMFP5zbw7w/MbBn/IMrIK2i1ZPkXLgcwtGa7AOLEF4ooz7wwEcAi6fXCPGASmJEocMFSAvMQwXmGYJ1frss8/w8Xe/hz/96Dv40e//AULX43gc8ZvffIpf/OrXuLu7w/5wQIgoe83cpk2JscSi7agyrq8vVQmKNVcBWK3HWcPFjjiMohgxZXVdbQ81IiqVJUIgTVya1LJFxXWRMVckG1b6Sn5/dXmNlBL2+yNSuisCcYx9A1ZcXW1Ljh0raSv8RdwA5zlr6ERVZOY5qUK5w3Z7WeJnRfCVuO0YRSG0RGBJwyty1qR8EOH2eJzBLJaY58/fF4BJSyaaUGe8bs3S5IUtn0zqcDg0IK2E0KFcb/fzyP4yEdo5C4LPpF//1X5lFS5ZykZmzhBPTU2PR8CsYYKEDpiTJscTRVgADqnsY3HysReBL0DC7cBqlbEy88zq7aH9IZKknEE9VKLQCGu/5qwu3Tkjq6vpfJw12Wb1nLFNWBV/s9jWEKmafE+UPD9Hltl+GGKZZ6nCUEtxesDDx8r6dg6UZ2Yc9mPjgRNDRKfVcGp1Gel3yhmvX92WSi+XF1sN89L1ac4GUq8DAXtkJhQs2lbXW/PYIEJREmNn+2HWeTsgpxkpy7qlwOi6DZ493WKapZKN8Zi+H3S/DS6Hz7HmgMgoe5koFJqfpoS+3+Dp0+eIUSroiAeDlIDv+66cz5tNTTTedX3Z6303IGgFi3mWsr6S9yup9Vvki+Qs62IFslBXeR5YvEeDWu3Go+Wz0HLWsXrlSPnN6hHw9Ok7J6Cq8Jqu0FgBFUF4+vR5KS8pYKvwuOvrTaEJyccxCN/R8DybtxAkuec0fY6XL1+Ve93c3OHq8lotxKpoWmhc4UPmISJnQZqrorvdCmAEAFaaUvrM2G0vlIcIKGfPYI6wxLQ5A8ej8cGMJ0+fgVlc8o+j0IyEC9l9UayVdk7EGAEOmMaM41G8GQJ1uLy40JwkI169vMHu4gpPnjxF8cYosl/lb7J/hU4227587q2cUmEs4MsXr/HyyxsQ/QUO+yNevXyN7XZbQvBynrXyioWSCX/r+4h/9a/+NX7v936ITz75Hp4/e4b7vVQ7+V/+l/+Aw0FCN//lv/yX+NM//UP8+JPfxx/84R9gGiXJdkrC43OWZNqvX7/G8TDieBx1/8vcPn12hc2mB3PCz372F/hf/7d/j5///Gf41ae/xdB3+PzzV/jbn/8aHQb8/g9/iN//0Y9weXmN/f0dDodZkh73A2IAwiSJmwmMeTxi1nCMoHzYAgiZUULKc4J6/b1JKDbpJzc80c5hL2NXKSmDm7x432x7CGyufWsNaQ8pWLZHrQUdR6Qo4QeqZ/iz3cJQjE5NJ0CoZ4rpKxmselXfAPDBSZXQ8vJe72kHjdU8HOfGsxyzn4tvGpT4NloBkvK6oaBe+Lh7icGyBU3O0Y995/99wxOw1BKs/6WsuKZZaAG3+q/lq/s/Q/sm6O+rAxwxIsb12CwSblY2aRXKqSgoXmA0QHfpxbC0gL4JaT21VlZX7QA0TEEEAK+ceqTOJvd8Jmj/t1RkoBbITt3y6zgqamvvCdCcDKf3t7Kza0xn7dkna7DSziGS3ygSuJjPt/75Yo09Er0c7kOo8tr3y/s27+XDRc+XD/SfLFFqeyWeO6SHjSg1AbuLK2QC9vsjcj4CFNF1G2x3F+gHAf36YcBm16PrB3z40T/A02fvYHd5idvbG7x8fYOb21t88fkXuNcs/PM8Y9y3DLF6M1WFhpnVCmN7CUUIlPhsVdyKIMgA5ULLYsVpoR9zYyVVYoP9SxFBy5TanJqHQHF3JcsVoe74auXlDFCMpfyn5HJQy5y6eIo1eIO+65E22VXYENAiBq3OhOqWbRVqCEETRc6qGImLddcNWvovgpnAeQaQtQy2eKONKsRL2E0HyVuwXlpuuU+X+9iX8lsCFDYnMcSTey7vW69f38/rPEKrCqAmjZPwLPVKKFRcAZkQCByD1IoHi/IGctcGDeCL6rRqXh12oIugpqqWfGY83wsTmqjaKDWSuAeF2AE0SJnMNMGSPYsi5ePpxR4TIylYpLQTvcfd0vpjwHYbcmJrc5Kt3oFNj+K/fGpEWwqU7VkXEAOB+grM+JCkU+8AQqBOab6GY3JgARLtEzLwnkHUFY+HGDr9XUDfM4KCJCFanispr8slfFmeKZZtRgiSFyJrmEXX9SAFXUR5reV4DQixOTSaM1DEyilW78y6tyQsKJRQN5t/ARLq3IrnmhlV+sXZSTA2ZmXiC42WNSFJWqfeDoEARCDGocwtyOLsgUSzu3/dj7a/rZ8GOIv3TFfkI08HBjAAwg9j7GBJbMVDZsRB+b3to82wQQg1kWHOHtAwBbPSPiGg21hyFcghNbSylgECXVf5SK/ZcVl5BYEABUwsNI/AmCap0sM5oAu9y3tA5UAU+W8AWMrqGm+fZ8nXwgp8DL2ckVJGc5a8Fm7LVZmupQE50zKIop7pAnaW32VgygmcrbJWwjxngALu90fg/iBnH5zyG2KhnXFk/OQnP8OLF6/wk7/6a1zstgLC3LzCL//2F1JlKwR03f+En/3sp3j2/Bo3r/YIUXJe9d0GDCDNGYeDnON9N+Di4hLP330uoHNOmNKE66sdhiFi2F7gg/e/g67r8J3vfgxwwuGwxxef/xb/6S9/iuNxAlHEJ9/7B7LH4wCAMCdWAFEANSJI5Syyc994ovLFLLRjYRRGP4X2V5ruHK+66fqgrEt5zZCcZCWfwuPbQ3Lqmqy3VFTP3e8xIIcHOOoeKE9HXsiTtv99i5op28IbjfexznXoxHOv18Skdd6tb62CrJ3RHqD596G2PM+W7dz5ZL99m7a8/zcDnNTz3s7qlQfXlwvQwvpRx4kzn78Z2Pg642HUxKKTGilFnnG0lM37WiuJLOb/dxGIetNee+h3D+m1b9u+Rg6OoBYUwBBaa5kzEKig/dZhX+VEBLfomCzafdvqUlBZpDSvONlhvwQepKOkgl8lRi/42r3se71t01rl4lTBWDb7+akHh2cODH9w2HPKVCwY7xLsKdPyFYGJNaazdq9vFPj4Cq3p5xs29mM2xXnwhCTUCroEHugol58eLg1j1IvtELf+mkK/u7zCzBmvfvs5Dvsj+s0GT55eYHdxodn6O2y2W1xePcGTJ8/wR3/8Y8w5Y38c8ctf/gI//8UvpUShZuoWCyxh3o8IIZY9VS0Dodl/Zr0U4TM7Jc+PKLj9VMsVUgEqPfNxwAaRAiCilFI0Abgqi4nrQRNVJQ4KWOSsln0I8GH5KZgJBAEvCKJgT/OM3W6HOPQKBDJGHsV6PydRiJvFC6K0sSRMy/OM40Gt0Tmh6wZE6tDFQRSSLJY177EyTxLvzpk1IXDUkoikWYZaeiKlqWXoChgloXAJDTHLAzseBkLU5G/AqScGcLo3vaWoIV2iE3YaQgcLSTICiFAgo7Bj6R9BlTaW8oZg1hK0Xjw292apXCUlKKtwZpYoJgIHSDgXkVgGM8RLiFmSQcP6E0C9lL3tlK4zJ6QUGi+blKaiOEnVia4k7dwfjqiCkLl7ws275VYinacqtHqhyXvPlCTQZ86A5TFmc4AF3zkHvprgW6x9rg/mNdJaSQP6flcAMelXK5Bbv0vpORioITmwiARU6TsIeKcgloQBzJgmTbqWDTRkAAlGPjmJ9T6nXIDLrPuZdD+LbC8KcQE6MqNXEMcOfUtILP2vVrlAsYS4jOOEeba8C7IfbV7Nk22eZ1xcDvJMdnuHl6tkc68KGgu4kXPNIWQgg4BNpF5zI6wMqzfkVKChWnMFZBN5xwAOX01oVkuvX6s0J5GxKCJGWf/xKFb+cZyw2UjIz/X1NebZvLwcPwGcDBYK7RMFbDbbAoSApZKVYo2YZ/GKY9axBssNo+OyBHsKWcocSTLCGBnTOAEkn8U4gNTrxVzvAwX0XY9eM9ha6Ijw2Yx5ql57zIQuDug7Qsoz0nwsnlyn63e6FyWSrQUF2zWy5JGSI+b58ye4u99jOo6Yp1HO5M0G280Gm90OgeRsnOcZv/nst/j1rz9FygzWJIUCr6LYan/z6WfILGXFX754ie1ui2GzxeX2GpkFOByPIzbbLZ49fY6Pv/Mxfvj7P1IgJwMBePr0EldXO3R9xPWT57h+8gTXTy8xTwe8ePECf4H/hF/+4peYxoRh2GF3eYXrqysJzwQLneaELhCYLFQwuDK3VKpKZEbJPwPUKgZv8gowqLyCajYb7ckjt2UYUvQYmW0p/67x3HPy61JRXcrRy989pFz5PQ5YBR3XT5wq2kEBDa97EJHkH3Te5jbHUcO0ur5v+lX7qXxqqSw6WfME4VhZu8cARefOqHNzvezrtwNseBqo5/GJ9wZz9Rhlbvj/GtABA/cW4MbilotntN+ttkZ9aXmUjYFZ+Mms4IaXNU76qUD8Kljw96uqPbqdyKfalnTzdcEj4Ot4cIRO63mftkARHUncZtcNiHFEUFdXiT3uHbgBlZArIAEmFL9nJVTy19k6A0K49nkQxhFJnN+6lPQCVVzVGrfcDJyzPKNM/KkiXd2gxDrowYmcLZu3/k43giQeimXhLOZ1+QwianjSQ+DJ/6kb8wnI8a0/cvHaQSCL5mhH82vI23rtr375KTIRnj5/B9/56AoMkhr3L15ht7vAk6fP8L3vfYIPPvgQF5dX+Hf/7t9hnKUCUeKMEAlPn13jmq9EIGYGkPH02XVVpOEVorkqNESwyg8hBMwuzq9hJFytj5JoUKx2ibl818zPkgFn4DAdi0u1DyUrCc4YSKHmDRAgQxXqlLC/O+Au37t+W1m0qSgDx/2oz1SvDbWMXl3VuRhHAX6YpTLKeJCcHjFGXO6uSr8k/nmP25s7GMhIRCUpIVHApt9iM2wLQTAyMs+qmMynAhhR8SKxcy1PGi6QI0iVnQCUEAxT8C13T1ocqIT2cFizRhQgSp9vv6tUK/RZPPfNkKY8NJimAwGs5AxWkEM9c8As/YfIqjNb2WJjykKHpM+SdwGRogjMUIUqyDzN8yQKGCA5aVTRyjlhPs4Yc9YqWDNClBj6osBTQNdvi/Agn5uVLWPoBoAkIWaMorgzy3wHSPZJy1dBJCFVXewQA6PX6g8twUPLRIaSZPOxLcRTj5yytqZsOEDS56Cxa6qyWfcyUYf9fsI4CtDj94yUfBVwwqxDEj7ZYZoIFCbEMBVPL1lvsyiyKvAMChF9bMEWW2lRmgVQHYaAaUoa8qI5PXRvm+t1jBF9JyEROWe8enVT6ZcIfZcKUGuALAAwMe7vD8j53oEbKGWtawhS1OSsE7puKKDKOSXHn7fDcHr2iwCatQrNrDk+jhgGAZgZqVlL43uWQNjWar/fNyFV+/1ePPDG8WQvizRtSrnsXqtoJOOtYb4S3mVKv4E9Mo5Ai7w/ekaMx1nPBwsNqnLOOI4SrpYZXV+Vur6PqKFetfqS96aSNekE8OKkXgWk50n1WJkUMDYgrQrswHZ7UeZhHOcCKhl84MdnLbsSqEKLBgpx+fMJe6XK0gadCwkYxxG3N3cYhi2GfitPULSCGbjfH8F6hqWc8e6772IYegmPnEbMacI4jRg1b0zmDIqST2Xbdfi93/shDscjpnHC8TBL3i2K6J/3COr19Jvffo5Pf/s5StbmwBiPR0zziMwTNoMkkA0d47333sX7772LP/rjP8V/89/8tzgej/ji8y/wq89e4uOwwfWzd3Cx3eDu/gb7/T3uD3vsj7cIgbAbelAI6PScY63kwkiSV0+BrSFGJE4a6vUIZYMkQbEJ7AULgw6JTGMID2iF59uS3y5BxbX2WBDF/7v83RJ8BoDO+JLySnDLxz2vbkLmodXpnC4SYwQCScLe3Q595zysXH9ExpOWF99pB9841q/T3gRufPttXTdLC5BDdMNTRXnt9cmfOC6XLWjsWH4kBjX/+QmoRPV35SOTBwsdtf2XEJWpVAStYeUoxkiUMa2cZeE/G3zjwXYK6Hy99pUBjiIEAzArbft1dbcchgHMEptqVpDFzYClhat5DtqN27wGWoFOf8+M3EksJlsct/OmaBQ785vHKX8whceuLWjrYlPIDWIBK2S8fZt8SAGOJeNk9yxTRMTaUr0I3uRd8RhieIh4lvf/qkzMcOS3pc3l89YOl4LCEk6O2nNo8dp9lgKufliYoocwCHVd7ANiK8q0BKJMEFehH7WfDGCz3SETYZoTXt/cIsQew2aD3/+DH+Hd997He+99AAodvvjyJf7mF7/E3f4Os1mpTYKTIGCdjKwlLA1M8AIoqWJi5K2Zu5OGiiDAFMLsLGyCCaq7ZANQhMJ0i85RGHxV0C2plnGHYJb8GNAFKnNRK30QpjSLwtgFhCjWXSSxrnVW5lQkcM2hIRUsyn60eNYugjV/SM1toeVVuea0YOaSpNTTwjKxpLes1th0+W5OkjmfqY2/bwQcVaSXdLfM3WDxuvb7ogjk1Owjq65hfbN9FgK5HA6pUfYLTXqFmiWUREoVotaEJwIruGJgWSknzVruEKrgsynDEq9NTMhEIr9SBnPClGcBQ4gQcwRruIF5hRgQlJW2lwqnWM6Vx8YMZqmIEaLxew0hMLri1ppTrGlKpzVPSi6VMwwQMW8WqWhyyvu8FYi1//4Z5/iPb5RPrYVLMNuv04nFsCjw1U1aaGkCQZPi8kJpVxqIiMUrpI673jcE2wOxOdcya6JLrglKhR9UISvn6qVkR3DXEYYhiqKr3gi+2XNiDHj69GkN+cme+9Y5lmfl4gFa50quE6Gwjr3vewz9BuzCWfy8r71ezr//zPalzX9KksBWMIdW7rD7epmhAXp1rD5nUq8W20KDEHCihiKFUoVG5jwXfiwVREQIbgwtqH2oCqBs2hi9saXOIxEjdgGRRWI2EMN+EzT56VLIrnuOtVpQK2tVMK72v44tF5rOWSrB2H33+73jy6x02iZdNuXR01Z9llrNId5llc8ETKPkg9nvJdltzpIfo+RDUkWfTYPhVNY6Ari91cpShYSEP8auR6cbrAtyplEg3Nze6ZrLWvVBSoBvNhswpOToUcu1b7dbXFzsMM2TVK7qpFw8BTmrpzHh9es75CQJUP/iL36qoTYZf/xHf4jt9hKXV09wOEhODwoDnjzdIqekYX4jKBNmPRtZq+xkNc4I0K1J0LMmUKJTnrZsVOaDipxWpKfqVgnmbJeAHtijq7LaSjsn275JLl6Tex9S4g2UMM8uOxMsMfYSCInudwBq4vLYemdaXg7Pt1fnwO1lH3ZhZ+mJ4O1kALlZlWnPjXF5Dp/oK2+pa7zp/WN1jcLVSr8c71nx4EDjIdQaFVrdbR3s8J/rLZrbL68rY2mGWrWAkvexiFTVy0/O8bnIgsK/2sca/6bmvVzR8v2/v/YmvfK0rX//TYAbwNcBOKQXJSZx8QWAmrDKXBG7rm8UiIea30h+w53bKEvBryCnKSKHBA4VnPAbpHSXTu9Z7s01Vl4ym4eVDeASTuq/3sVYklqJhbVxYytzYaE2jrH5+Tjz2s/Xsv/ug5VfPHy/8vkb1mpt+b/pbdaMh4Dq0oP1sZkCsuwTczse914UNwM3HKDhgYqVwZbYyHI5lQf6SzMRNrsdEgOHaUIeE3YXHS6vrvHDH/4IH3z4EZ49fwc//9tf4cWLF/jVrz9Fv92A1TKWUkJiza4dgiS3Y7FqH48HpX8pr2kWaWPCNoc5V6U9uvCwwmhzQppNWTd3fwU2WGNC9X8IBFKrReKaCDIxl/wZTCx7Re8RDMQk9W+RRcE8j6K4hA4ximu7LA0hdiShNkG8O0zRgB3ymYrQHQKQUk3KdxwPiBrzbHOSWcovHo9SUjezuMiLC31NsMcAeDKvLT10YihhF/M8AQogVaRHLTnFi0YUNlay8UK8p2kPcHglALkeaoApFkqhXMMDgNa90tbVU6BXBu29uGU6oYgAcLWai5Ki42CAc9bdUb1UdABCp6QeKZy0iooCHJagTgVc64YpzMwFhkGZfOj62zOic/ym6hHXAgRVofTgA1EbC710V6/1ybkoyi34wGX+lsJzEUJMCVp9re9T65F0DkixZ0QnBNs4loqyCEcJXQzFW0lnokynPBMgsuNelCRbVwMmDCRlpducGciWWLaCQfKXlHZQ6QHyfU4ZFKUKC3WSXHSi6WRujQY2m42sSargpF9HU5xzTguQZyHk6rV9L7l0+n7AcTRPt8Uhj6oPVL2grnHdSwDQrlnNb5RBIWsYyanibu/9mtp3y9AVA6aLss5cvIpIvYx657YuPEPmZZ4llwkIEtuPFnCx+as7T3iazQcVxVX2lnmoWoUdT6Zybf2r82VgrFwsePQpjXOjeHieJK+9cJ+S9dMSosrt7TWRT87rxye8woAYAdKh4Fs982ad/1JiW+e5AHgKhNg5RUUhl3ta5RkKECBePU1IvZtjDOj6viTufvHlrfJQCRG05J2s85JylnLW8yxASewwjlMJ14wxYE5HpDwDiBjHjFfpDq9v7/DF518ghICLiws8ffYcXbcBKOBiN+Dq8gKXFxe4uLxGmmfM04jDfS5lrBOc1ZotSC9AytYrqE7QRKRvKd9RBYMrr1wAve6/b2rflOLzkA5yTon3eggABYF0PJnL/jUeYfK89bvm2mCEGKsXHNXz9ORMc8o1YxH6oSRf5tM9rxljkSFQ7+UV9wfmxwO1bwJ/zrU3gR1fpZ0AHI5nA2jmnRfzcqoeuTl293ksUPa48VS+oxte5dc2lLGGp7g1W8hub//sv7+21OGtFfoCymK9iU7elu6ArwFwcM7IHNY3lHbOqhUUhqDW2Ifa0qJ19vkLQrTJ8CBHjXGLjXAqG0KYeC5C+1IgbZ9lgktKZhmtggybcuOUZWZNKqaIrRyyEUBVINfHA2QoQmxzoh0LVNG7h2bIf3eO/H0y3uWh9ZhDzKtPqxjXt9UYsOSOb7wMp/307fwd2l+sjY0Wf+2sidBiYq6wK8Jue4nEwM3+S7z37gf4/ve/j3/yT/4ZPvnkB3h9c4uf//xv8ed//h/x+vYOh/GIBMbF5WUBCF++fiUurmnEbrcrtD5PR0zTjEldcGu1gqkcthL33cNWfr/fl73pvYx8gjyzdAEk1TVUgS3KGYmVPRv9Q+j44N4TVLkK4tIv+8By4sihPeeE2ElJ0r4fnFIWBMTRyI40p1KVZRg2Uk4xRlBgKQN4lCRNNaeFABYhMlIaT/IXUCD0IUBKtIpL8c3tnUuC3GF30QOo7qLmTjhNB/R9h02/AbOWOVUK8J4vQOUfto6WZNHmOeegLs0iDHZdX/IpVMtkQNeZBwdp0jihNYmNr544hW45oYItmnDPKJQhOVN4Qbfc8mD5JwBMyNm+bz1dYlE4CKQGP3HKqLRULb/mxm7KN4o3DjPLGq941th8Jk28t9aWoAcRlSpeXlCzNbHWetNIclm7XxnXiqLmk2O2/fAW8fr5lKSSULEQu74u+7b0JvLPrWeRCUUZx8NryHHUnq/2HMuhUMFPL3gQUsmtEcCaW0NyUaQyHznrSckZKXOhHQKpciRre3NzCwDYbrelfCoRKf3Lb2rIZ8bN69c6ODT058vBW5/3+z1evnyppVm3pfSszcc4jjgcBPDtumNT6axRqlZkDHumWdLMe8s+9wlfQyBM84Q8zQrCxmZd/Rp52cR/5tfY+JaFEXEWXrDZbNB1ofD1BpdDnau+G5rnG62c5uQQxevu7s5dS7AywczOgyFE5DypEpf1+XadgbECtsfOxt/h9c0dgKBlhKtHkIDKMoAaXlMt23JmzZimY1UQOWu54h6ZZ4QCsGQFwo2O1WMESoeJizCnx5HbY6T0UZO+9n2PeU64u99jTHKW5jyVOZP112S/SqtPn7+rdKlrnWfM8yR5RNIMSsAAoOcOIQZcXF7LWgZJYrvfH3Bzd4v7+z0IAcOwxeXlFT7+B9/FcZzw6vYONzevsd1K6ed5f8DLVy/AnPHhh+/j8vopxnHEr371K7zzzjsgAqZpxL/5N/8WgQjDZsCP/+QP8Wd/+g/xB7//I7zz7ntAiAhdwHZHEqI0zxjnUemNEF05X1aexWBXRYXPC1SQ87xRwIW63A/865Y/epluqRidU5T8Plgq4l+nnft9Axo4edzo3PajBzpNLvLgtPfWKN85Xh1ApaRpA3KEOlbS/eHHfToQ6/j6GJdz9SYe+bvWityQ08maNe+br9bBHV58vna/5fdr1zw0bwZqsHlupLlUQDSPvpwlubN4CqZGiSG0ssjvOsDxVds3Na6vDHBYMj52wq1Hz2zTdk7BV/jbKSDAW+LBALyrsRJ3SucJkwRp5cDl0DTlicgqPTysLhfgQa0LBWErCCI7i3RtMcZaXzwESEWKqkyQMsgGbSS8oTcL9Gv9gnogYJ3HMU5/v3a/c8+w3z/AP7/V5o7b8r5h1O77pm+8Zj2AnSQPj8dpLS3QZO5knvFQsXNBrd6//fwLbHeX+Ic//kf48Y9/jKfPnuPi8gp/+ZO/wosvv8RvP/8C94cjQISuH3A8HrHf76G6hirRIki9eHGvSnFSRUSaVJsAYiex+QYoxC4g86wWvwmb7eDoyFmsNRQk275K1TJHatXSjAzqkRGqggsAZHGlZs1M0v8MSO6FUAzmzJqwLgRM84TjDPB9jTO1mEWyOXd/+8Nt+XwJdBalLvS437/W8VluCYBCFXJBkgCOJ6sWI8rGNC/CB+z+Os9SXSDjcNyDeS48wqy7ll/EeIVYW2edF7Gexmjx5CqoKMjBnJGCACxzmosXSMqh8IZ5ngqA1PXdiaW40qvwXSJCILUuAUCpElEvLcBrkUFJ+ZcqQZyd4tsCOARxw46QJKNEEtJg45drfR8ZPumttRDIzQlgwogAD7JDIwWX9G4pYLh41TqMRkCW98sdLt/3fYfMNbQRem5Z1vtKB4zMqeZVWT5w2VhKS4q2KPOdsuWIsjWSPQISGhjHUZAo/U3hT/U/Chx0IJJQtka4YvuFlHrOTECewSxhYBRCM9+AWM3rnAa1epuV3AuUknfK9poBL/M8lxADKf28bwACrwCYDGAhrMWipWuVS/l4U1Sz5oG4UDAvYRyPsISTldak9zknmIpBBNUO7NyS/DhOagCYSh4CCdUAOqp7mbSqVEpA5gQKGTHSCZBxTklg5gKyejA5Z6kEZZ9fXFyU6jcG7JjgK7+rc8kMTNOE43gQBdWFANvzzLshhK6AjIykeXCE7lKehZ7zDFCn/CEoP4V6YWVQqEmHg+0NSpqzg5DzjK43epXkncY3KWTEYDwpafld6Y9IiQmZJ2SWhNBEJGFAHYNCxrg/IAbpTzVS1WZgne0UH95j5dKNz+UkeVXSnDFPCRSPkg+jHxD7ocyf8AI7W7JW6JEniEeSzJ8przH0CAMXOgMD05yAecI0HTHNlmBaQPTdboth2JTxAoyb2xsFeiSRrIBbArZdXl6BSPr+6uUtAMaT66eYZkbfRVxcPsHQbzFNI+Z5wl/+5V/js998jn//7/8D/uGf/BH++I/+EB99+AE+eu9dHA73mMYjjgcCa4WaGAK6jpwSNqqMTzqr1PBeE+v9NmqSuTJ7IUvXw1ik51X1Rg8picswdP96TQGVihRLGvkG2mKPSwLt036L7FO9OgrfC9ToIwBA6kHqge3lmJYgkJzXvMS1T7u76JPJwWuKpJezlvzrIS+ONwFL36QyfqLkuzNx9dkroMY5g8fymje1cwCR6y0KX1KZlx3Ab+eHf1/0wyL/2p2ooQ3RX//zAjneBAB9k+3rhaiU1m52j6p7C5epkCIoOsW+/tjd0rti1YU08MQ2aS1lpcKcHWBFwRfBG5lONm7ZwHy6NQzpFyKqCoA/WG3T6LlUvrf+GipbkFo3R1XBWk5C3XgexlgSRVWwa1/8PVrw4cwmqPpPmeeyDgXBOLN9GkVq7YKHmyfk05wsj7pBfexaX6j+47v30PFGzX/YzUH9l+CnySeOlTunzAXUYpIycJk1fjl22F1e4nvf+z6+853vInQRr2/u8Itf/gqvXr/G65tbEYYCIcSAeT9jtMzKyOLqSiJcHw57sd7mVMonyp+5NJuwW7N1m6UpBMbl5YXz1rBDrSorRThOWvnDZV23KgkUqMQpk2pogar1wsrvWXyqlXeUJXOlY2Oo7rkKqDC4lGi15uOi25h9t4aqTHEIoCjlKxmabM9czAuQI0s7p6T9lHCVIiwVcqgHij2jU4tNBS70eiItU0u1nKXRq+NbxUoapR+pHGxavUJj7iWZrKxBihXgmGYJ/wARUo6F/zQCniNnm7dAkvATmuugAhysPK7uGCJCppq8tgquGtoCAwsUlGKCHCnqSWIlhkFFOZM1y3Czq2BWdccXfkoa4mRzJ/TklQkbXBVwTKG3XpJUI7C1K/yOFDPghvcTSYI8yoTMBCv0QqSpbwiaX4elgrIBNWgbrR3SrGut/ZUkrzZP1NAZKZNJWRRtGUsAS7kZmXvKsFwERAAFlnw3od7HgBQ44U7mgpDyJBClZScr9OMU9RBQkyX7M1DzSpBVGjGakef0vYgV02RJSqWPlqsDUAUV6rEUugI6MWUF2GxuWXm90I2460dMkyXITOpVaXNX6Uq8lvReFobhwjG4mEg1GSsAZnkt1YlrbhK5ZS0bzTwXOjKlrgKs7nx31GEeVkVm0DHmnBqvDgmxMS+3pN5aFqIjYJQdmba+KeUqSqhnbQFG1L2m7G9ilMzCJEQugKRkHGaekYkQNM9KZn2NNm8CBRcnrsAiQ0H2rABg8R6xZMsGXmuIlE6DeANLHwQwtjnMkGo9Ap6UlS1yGBX68vMBpXP/na1HEStzlkomOQNJQkIGJ7OBCFG98yRhbi73J+JiaAvOyBfislwtgzXRr4BnUsKWS0iYyshsQFnWEubiLTMMNRkvIGCg8dxxnNQ7c4MpSX4QSbDaqxcd4/bugJubW3z22WeYFYzd7w+IUM9FMLpu0Fw1bMy4GAEEtJL9F7squ7J6LIJbsR3lPNA3Ze7RXESO/9cv16WzBgRYKHdr37dg9kMSH8p1/lnL+/jP21Gg6CVLWf0cSGB6QJUdK29e5lBbn4x64hRjhSnBjvbXjHhVn5JPl0CFjXkZJrOci7X5arr4yM9Wh/cgCIFGX1mC4hauxszlIv/7NQBmKTMtNSfPL3wjR7O2H+2hvr8eQKmgfutpZN7WPlS50VpMZpGnnc4/o3num9pyLz103RoA9NDv1ub4BPRbzDctrv0mQY6vUSa2q7HViwkjTdopWesJQKgKCQOEqIdsFfozQcr6BI1/zCZy6CNQBVPqYi1zmRkU1YKkh3nmjDknAYUDIXBAppp/QxiL9EsO8EqAfR/LaxEkqlBqh0wIKCU4AU1eyAxOmiCMoUh4RWOJqJQmlHu0Sn1BeFG9UkxBKvNqRG6yWvlPezRwubpeSA6U8fcoF7T7qcg+8qPzBNeKcPYZtR0qt1m/z9ui6h74WutLu2EeC55QUfTlLubqz04+tnwB8gSJi96opZUACtjf32Oz2WCz6UEx4Ob2JY7HEU+ePcef/qN/jO98/A/w8Xc/wa8+/Q0+/+IL/Oxv/gbTmCSjusZlihVXFPVBhab9cY/b21u13GdN2EuInVnvAbFAziWz/mazKe639m91t+0KzbVu7NXV2iwTRjl9tNjiuHoIeuus7feaJ6AmULLvMjMyJETFABFz1zN3c3PZtlADyx0Qogr9ZNZbwCgxzUfMzDgy0HUbBIoYkxdIq2u49dHCRna73QJJr7mEjPbsestH4BH4tnxnm5hwv98DQEk+bPeyw86eU+aeag6GAphqn62/9ttlctTlgVTWS6tlsHpEkLtG3ke3lrVaSXugn+6pAt4ABVgz5Zgh5Rr9tctWq0vkIqgsnoDMk1AjBwQOFTAj826S8USvOLg1W97TBHd5vikmGUTikcfRh2vpzdkAMzRZ0d8sOMm9bcZDNJqtyX69IsbMQKqATvBgA0TZM3AtqeXdlNGyt2PbP/vLOYNC0pBRoOtq3paUSL04oM/WCUYVyCWUwsYnuQskGWVEP1RvomHTAejKbzLPJ4AkMzDm1Hg6SiiWfW+gGMPAXZ5F0TbwQUKxqPS58iSAOiccN9VO1HuGbA0MbJD7WhiKXSs/E4+e2An4YVVIiEj4vdsnZczZ5xNBAZ7lGvEIYGZsNn3Z/xJyJolZGamEdNUkn5oDyM4j0soVulSZLSxYEoYGVZ5ZQWQZR1LFW/rc9eqBluTZkOMMMQTUEq9JAG8AlKnwqhg7UCkZTLJHROoXRZmrkmDhDz6UJqWMOe0BBvoBYIyYU5WVxmkEzZKPKSjwYzcknZfKly2vgVZN4gDLoQTUyjvGx3w4Rkozbu9G2aV2/g4WlgR0XQV5iagAeba+Kc0YpxlrvDcEoB86GIA4pxGYjamYx43ypCwydAiEeR4buZVc34zWUsq4vLjEOM/48tVrcErYDBtcXDzBdjtgng6YxiN+8lc/w1/+5V/iYrfFH/7oh/jn/+wf4/uffA8/+r3fQ04TjscDbu/vMHSSyLuLEXEYcLg7YJqPuL6+RK8AyzgdJWEpRA4yJU9ASAf4wIPRFeATENNCKJX5cZ0z396kUBu/XFPcum6lEtaZ+9jnDytkrk++X1jn+UWuV9mmyAcUSmidyTtdL1WXmCVvVVTjVNWd2OVwaY2nlrdlqarToo9FpkFbXWkpg3j6Mnp7TFs/997c1ubc7tOE2Om56cM65jQjzTO8zGbnAJd719flTHGyFQAQyzlApfKUnNdZk73XENAWoLbz2/rt+28ghwD01bhPJOXCx6OM4fXr1zgejy0QUiajzlFwFad8JENK7MnxjSDEuT32EJj1mHYOVDxPE0uN7TzI8VXo6mt6cNSOrQ3qBL3EqTL84N3PTLZHP4G6ab1AG4KAGnx2gdZRrCWDWyLFdQTeJY6rrFRvXV4ukdolMZ1znyqqJTvXMLTeGGvol5/x5Yar47Ar1ufnbch67dpzgv/a923Cv0c878xmtL4s1+9xG0PWsZY4s88qg6SCKNUEd8fjUZ8DMDKunlyDINbfu5s77C4v8c577+E7H38P3/nudxG7Hv/hf/0PuLvfi2C73YIoYZpnHI9HzDlhup8wzc57IyWMaZREaZEQ44BhiOj6HsNm0HLEPbp+g91uh91uh+12i8vLS8290WGzkVh1Azcq8KZCc5RQE3NjtmR1RKLM9Vp+ORiTDQSzJtj02vRYbLasrQjoEteei7BsymWGuLsbsJe1XF1SgTFpmdwmkVSu12SNY0xJXh/HEdM4YppnTOOMV69uJfY7CYBi6xlDdGEH0ISt7XNSShiPR8xpxP5wXypCXT+5xNXlFXa7S1xcXOHi4kLmfbvF7uJC5hYogI3vI0EzqOcsazyOcrDlrMKi9CflLGVrUfldm2RQLdjqGTFOE+ZpKnPin51tDxT+xVL9Qd+zWT6gyfpK8sjq+p+9YmpKjL42DxOGgMWWH4TQ5sM49zcMg5bLtLKiNcykdUmWijll3dwe94qk7VMiKqVWLdbeFCsD3iTetVNlTfIqmPeJ5ZYBmZUGZdzmkfI4AUAVGecdY+NreRMXhVVyG3TlswruAZ6vi6DNIGSAxHssZcm9kx2IL1YuTQYMTXinySYn58ZdvaYIFBLAETH0JUeC7Y2g1SwE+ICCDCh73cIiuACPpEpibPJZgCWvhsyrhN9Zf236/RyZRxrK2eho0jcFJCTMaCn6+7dcFBV7bogBIRvIu668EFHJF2PKsoEKpNZwm0eTEWxOisBdQmuqQC7WvFErXcyoZ4+EtGUO4Ly08HoamZu5qXtBzg4T9Kf5KF5ESbwR/BlXDFcQR68YJP9EViG/JKjFhJSBlMeiuIMJUv2VSj8ag0eq/akftvKIKY/tNZpnaFaPt1Td/sVpKWoyT2m2z+/vj1qNKZTwHQE12vw2OTNAjOSUFplPUhDLQgvZhAxMcy3vW3MhVK814Q8MolQPR6+GFnZge1mADctrSggKUoYyhlbYMvmX8fr1azAkL8Ow2cpZEQIOhwPm6Yg0T1KBbLMBwPjz//0/4tXLl/jud7+DH//xH+FP/viPcH0tssr93S2mlDDOE/o+4Pm776EbAsZxj/EouazyPJV9MFNCdMY4JkvFXeVNGX7lWRQA88CReaDF2M63s4DDSnsbhYuZGx3C//nPyu/fIFZSOTRWQIJFDg4iOgEW/O98f0sfFn0yyXQpTRd5GXqeKgk+NGf+3+Ucrb1ee/82bQ0YsrlpjcG5+c1Z+d7pVae6z+l6Aih61TldadnO6Y6r9AlC0HLBmaXsvfF7KxVusv7Sg4dtPMzq+bbm4ePk8DW9qOF1+ezanxvnYwEQm4Ol/nduXpbPeZvrH9O+uRAV4en2n0ZxJv2fJ6X25/VQs7+TTUbVqa0Z/Mpkwv2G3G8e2rjLZuhbASGKQFq/8wCHebsSUfF88IstoSvNE5xw1jzYMbB1kOPcGJZCfzuWdvO+STj/usR1jhGugUdv+6w3gSenoNRjG5fM4v45axQNiIfRPCfEKFbLOTO6fkDKLLG9c8Lzd67wzjvv4oOPPkTX9TiMI168/BLH44QuRuwuLmuiIQ1HOKrSS6qIzRrHPHQ9ur4T60onFoDd5QWePHmCYbPFZrPF1dU1Li4ucHFxgaurS/UWkN8UgKPvmoSfIjwRQiQE6jQuuwU4NkOHqEK4xV4z47Q8F6pw6Q+XlFNRrmB7B0AmxjTXEA9TxArYUPJStIdR0rASs9qlNGNOCYfDAYfDQYCDw4QvXnyJw/7YCJ01fMeE3aqQTONclJqUMvb7O82FcgCRJDe9urrG06dPcXV5jevrZ3hy/QRXV1e4urrC9ZNrCRkiarxRpnmqfCgEJP3ueBxxPBw01E7zS0DK0L56dSPzSXI4Dn2vygdhnidkrTgBIozHI8ZxRMo2H6l4v9g8CW2LG3rXUeE1mSuoI3yKWsWSgQqbKt8qPBDu9/KbcUzqhbHgR1yhWS+Uxa6rfU9j2b9ipaoAo4FvopzX+wmtCC0mohICw+rhQAAQCV0X0OseIqDQVdd16DuZW1FadDwllAYFWPbzdM5TrSiKDdJNyKnRZ8pcGrgkQ9JynwQpK+5LOGcDllhOU6qeH+UvSGUf+x4FSDTwzjwJGClr+r9E9fm2sY1WKSJGsY6N41jCJYiql4MU/WjnxoQyn2gvEJewrG62XBGMcTy6uahCKLv8G6aYB04I2XKGOJosJz3KHAEqEBLj7FKVJ8j4c84IkNxZgavH1CnAERRgrECf3MVKcAMCPNXXOTnltgE4TBEmVdx1zVPSClJmuRMPp7UzU+jfznhPilWRkqoPEvKR0gS2XDPgxoOmKBQkYzbvKqFTzSZrO6PIOj55pMpwkIS2IHfu22/Z/97JVwT1GhR1zX6WDXhjSXickskOBlprGJ+GCGcOCFnmUrrEsh7BZJ92z5nXWCCVH8CQsJEkAAXMYir3C47PSF+z4R5FV5f9WPNzcnaWeMhYiKrzOSDXVsVVw0MLqFt/60FpQMIspV/m4aL5r0oOrZpvRzx5GL/57edyLhFwdXWFjz56H++99y4oRuF2mYEQ5H3QMNIsIHbQM04eVnmWeSvA5kKn3/4to1WaYE1g7XWHh5qX7R7T3qTEL+/tn7EEOfy+Y5bKKTamck44pbzINO73gOwc1mvNY8KAjPI7DW0y+qi/rX3l7PZhGYS/ClUXOhnzusJ6bj6Wny1ff53mdZo3rW0z/hW+3Fznv+fT35z81ulty74t368p4g/Npa21yLRcgIycU5ETLam1z6FU+y73yZkRAp/cu2ywRd/OzuNbrN1Z0OYBIOXcvP1dt68McJh7dvNZY1VRTl+Q/IWwYgJxKwbqvZ3Etmhy6/qdWT4ZWOTjgJwWgVY3uTHYtbZkcDamRrilIIKjMXNIXHY5sIzIglVy0djbxXPYBDtwcbN+UzsHbnjUcwloLF9/m+2xz1j29bGtCM0P/O5tDsHTe3sGIcJWdAczoKTNwqgsGeT+MCLEDtOsrsAh4r33P8T3PvkEH370ET797Au8ePmqWExTztjv73FzsxelXp9pyUWfPntWaLGPPa6uL7HZDNhsBoRA2GwGXF1d4f0PP8DFxSV2F5d48uQprq4ucXFxgcvLyyZEykrNdX0NMan/qpUvxDJOoghwRgyEi90AC+/3ruon7nQr67K0SNQcCpKn5O7+/lGHCoDiyeBDQnyipv1+j/1+j8PhgP3+iNevbzDPs/yuk6pGfR/RdxvEKMlXY+hF+CUJpYhatSAnxu3da9zf3+Pll69xOO5BAPp+g4uLK1xdXuPJk2d48uQprq+ucXV5hasn1+i01OCck7iZq4dKQPU+SLOAHsdxxDxOohAEQq9JYlPOuL+/L3MWY1smchyPGqcte2Fy3j7F68eF+NhnVikhdqaUnFo4lsn7gpbcXPIRU/BazxfCeJRcKsm53wqYcyx9saoROWccDgfc3QHYJ4xzLmFQ5n1kyVj7vkffdehiDYPwNMDM5f72+TCL8Nj3Pa6vr7Hb7XBxeYGL3UVR3OxPcrtMDW0v6XBJ92vCxBqQTkQYp7aUpt1z6TVk4zgcDk241GkiMrt3AihB8nKcKr4hi1dNqfzFAjjWOUtY48MiRAcFlnoc9ofinbPd1rXJuQ0B6nrLqcGL/TmV53iAy6qEiKW6DX8zHmwyQytA1dfr/IPRDUGV2tN1WdJzUURSW7lnFeBAhJTd1fDVJEqyJX1WHb+4FFMgKcENA2+kfwK8+FwWKCCCqE1BEvfGKIlAE2Alc/1yrTlBlvPLKQ6iJCekfMCcRhe+UUP3qsXUcja5ij+hhpnYM/xfCAGbbpCQS4pNiJ6n9+Ue8udIFf+seo959GUQJAFpTnUPhTDrdS0dhhBwffXU9VXBIyTkXBPd1vwnEV0/gFyIXJ4lsbfk0JjLnAtPiYjOumyeL1U8rYYkZsZxHBs6ChSV7xt4ZYY+LklGuevQcQeKEZkMzK19Ntm367piRpynCTnNiDGgjxFd7IDYAVmMJTESPvzOx3j5xef49De/xYsXXyDNM37vhz/Af/Ff/D4+/vgjDNuNgDg84X5/QLqbME1S7UWqi201B0/C8XgAp4xAkmAbKpNLLiIjTFHUbB/KmgQwqAlffFN7G7nOgIbH3uMcH1nKOOW1emQqF6n8g1wSZacE2l7IKg94PtR1nVSSUy+PPKcCDDbhwIqcmfHHnhm6tkIamNURMzdzYCP34ZV+Xh4Cft702TfRluep3z/yvV+XB0COE0CjzpflkFr+du318m95ne/rOdADEN6wlJtzrmWhxSg3qT4hvKBcy9DzggDK7X0XwNe30dbGZZ9/VT3r76p9Qx4cbSPd9a2Qst7Y/cg2s02cJxz/vo1rPY11XSrABTB5RPNEbEQm7821B5AYrlxKVsIQ9ZLFnsvATDHZ7/fr+LSCG2sMwydlXM7jksDXlEhmV3t7QZhrG/Tbbmu08BjUdu0+1s6NZckg39xUAWC10kBAPEAgjlCynJMItkxikRw6EYqoA6iXJJlE6DcbfOe7H+O999/HZrvFp5/9Fj/56V/jOM748MOPcNgf8frmBr/6zaeihISIEGJRzjYbze0Bydmwvdzi2fOnuLjY4erqErvdDpeXF3j69Ane++B9XF5e4erqGruLS+x2W80DsilzBGjMejitaGDghryObqvIGMEZ8zzKeKm6DlueBdsrpN9ZKMrpmhmIooqDHtbPnz0RQcCtxel28AdcLs+w2Hy7ZJwucTwccRxHHPZHfPjhByqMbiRjfT9g2AzN+G0PAijIuoXZALU6hLkRjuOENCfE2GPottjtLrDZbLHZDKUULAB0HBB2G7XSRByP4h0AIglbmTtsph6WPLDronoSCHi6P+zB3AIc5j0jSRbzibthoxDPc1FkZb6ExsVqO8NMAwvYVT0TSK3Pp4i8CRmiAJvHjVbZAKvgHtx11p9U8hCZJ0FOCV+8eIGbm9e4u7vHfr/Hdiu0e3l5JYJfCIid5JSJQZQKA2uWwkpKuj5pxjzN+PLll+JWnWb0XY/Ly0s8efoUH334Iba7HTbDUJIIMmeN56+C0JIGW5CD0Vqu27a0mI1TKq/rd/VeS/DC9pnthwpypDJGCbWZ1FNBrPN+zcp9U0LKdb2Ox1HmaE6YxvlE2Swx43PG7d0eX764wXG3E1oMEU+ePsEw9IgxSKUCpdOu72FeBuZtY0qb3FvK2ko4lYxlOo4lT9DFxRUudjt0fV+SbTI0PEF/W8AdtrPYC6Desp0xTscCXnoe5H9TQ+eEfqyU7tJgUPeA3KeLA6SUKpekkBVs0720clbJXz2bqkuyrE/KM6bxiMNh78AfFKV3HBOmWbxehE4Chn5Twxm8QuTmx7y4CITd5SWYNzpuq14kILjlarJ1S/OMWXM71RLaLk9TkJwNFgYybLYgMg+5WuZX+FOlA+NLUvFDElrXqlFynYx5xDTNGI8TAjoQRXBu18UME5Z4llni9D/9zS+L1RSE0qcaqinJnPteQO55Fk9AzirDBWF4zFJtS3cvQhcwz0pv6u0hX3LxmmJkcNKzhQhPrq4qr82MhJoHKStj5SwecSEEdDGi64AuAqrzCOjgcsSQfAg2B2FmMM/gBKQMRBrQaQWZxFZVR868i+sr5DQhzRP+41/8J/z05z/Dv/uf/x2+98l38d3vfozvfvdj/PD3PsE0HTFPJotEPfctl4F4eYkyLaG5TME0ssK/jCfVfWgVggiZ3Py9ob2NrLhUyB5znzVZ2esh/rsQYuH6qcgnLWCX3W/sPilnpJxOwJcQa84NKYziwrDMs0oNtkvQkFzIfumjymVeRpDxhJPTailD/30ormsK88mYynnI7vw7RchOvVI9WLUObnhP4TcBH1+llbNkIUeYbGl8sJwFbhlNjgJV4O6xa7Smc32Vdg7UWZ5xv0ugx7cCcLQC3PJzN1EFTiSQAzH8wb9kDmvtdBMsn2rA59uhv9JXe18FRhNQTKCC/pezxHNDlTBAknT1fY/7+/uF98ZaPzUjsz64JNRyfTe36PJvGZMpnnp/iHAiZ28FXOQ72zxc77k2B+W/565Yb5ZPoYzrATDmq7RYGDtUQXPPWszPmuKx3ljmi2J57wEOyt6aKIp9ZKDrZa5D12OzCxjTDFBA7Ac8f/4coIDbu3t88eWX2O8lFOEwHnF3f4f7/T3GcZQs5ixuo9M8oe8HDH2P3cVFETgvri/w5Ol1ATiur+X1kyfXePr8mSrYWwybDbquL3Hqso903iIVJLlJZmkhKUXY9msFEBjDEBGJ9HwNZY7KVl6AmesHwuKQgoIcxa7ZLsdq076llEr4ig8V6OcBfT9gM03YDJagTfbgZrNRIb0vArcXRpgZm81QH0VVQavJRE3JmCDVLyJ2u8uS0LWLnQq8XA6ikrirCyVJ2DTPiJNYRNPsBNYorvwCTtb47xDsz+Y5Qio+tDl+fKWGlHpU9+vs9rxYJYtwrh8bXzBOU3mKubfL67LvjCd6RYNtdStfsuXxS1q9/TKevfMENze32O/vcTgecbG7wHa7xdXVlVqURYnabAYYR8zJBMga+scsngnTNBUPmdevXkvY0vEAMLDb7XB9fY0PPvwAu90OwzCI18sk4WFd7MpcGRhlswG4MJWFBwe7/3gqr6RM6kVxCvrbOIo3jMtp4jlv5lxyyUwuZndOIyiY98YpwFGUW2fxMmuRBzjKHKZcQJRpmnB7e4/rq9eYpqRAW4dnz54VRXieJ90rAZvNBknDgiqfEb5j65PSjGmckLLk2Nnf3WPY9BgGAbUsd9DQD0WIzwwdu3ocsPF/nAim9UyQBMalEs0K2GCgkX/tvduaNWrcJCRkSqoLtZ4qp+BX+0yTHyw8Li6SwaY0YRwPuL+/le9ku+F4PMrfOOJ4OJaTOcSA3fYCsYvyvvB+OIADhbaYpRwrFWtgRIw1z0/f9xXI6KQqVFBAoIud5CgJlTcQEbquVuuK3QDJcbEAWxbzbnTpvcwM4LdrxnEsnmiH/YiADiUHlgEJbt9Y2J49x7zGaiJpVP7s5q/vhIdKFa9WYZLzEIigEsoTOy2TCyAjSVldVlBDgd7kvdsy4/7uFqXWjYTSy/Mp1PzBSs9pZkwAwhTRmVeNyoU2hhiqd4yAVOqBQzXMYRqPyAoKg7TCFwH393sBuVU5Tjnj7v4e93d32B/3uLm9xe39LWIX8OzpFS52W3GIVtoax7mc4swmE1g1H5OTGuov+8Zo30CNt5fVvn77qkCJp+NAlTt7GdSUPGZG0PPRfishpShyfiM36dmec9aQ99NQGeJQvEDJAyREFVRbKrTwxqN2/Etlfqm4flVl/uu2NS9tAXLsdWvktub7vAQmsPj8/PdABVKw+levWzZ7vp9fLIo61OZBjpTzybxLvxzfhFRL86Esq71wutYarT+W/s+tv6eXx+jo30T7Kvf/xgCOdiJFMPOfEan6flZxWXd7tPfWjADWFs6/L4AGEXjl3ueYabuhSteKMG8EaSEqXowtxEl140RNTFgIvbm+MsYKYNT5kARadALOvIl42xutt8cwrjWQ4jHNqmOs/fZN6/amRkQYYi3l+dB15UB5RGMwmCTrfInZNqsCA4FrBQNAyrqpvy4OhxHDdovd5RUO0wgKEf2wwfPn72B/HPHl69f41a9/LXGrIeLFl1/i1UvJmpwVFJOkkBNSytjtOlxdX+ODDz6oCUOfXOLicoftdqOeG88U7LjAZrcVeuR6iEo2+akRPE3R8K7IHuCwbO91fwm9xhCw3faIVEvFlnlb7Ed/b9sry79yMEFU7dFcd0/W8HSdQohFKW2t3XJxShnzRsMiLqYCMJQwBBNKmz5ZpQLGMPTNd5avQ6zVUZ+RME0SfpLmhIsLWSOpVNM5K2W1ZIcQMGyMbsWCPkaAAmMko9GMnCeBHljyR5jXGBDFioea/FBypogSacpBCMZjfbUov5fltCXNf+CtCcyWJwDNbyRcZLuiIMpzloLCNE0lXDCqVXlZoadadQnP3nmK+/t7HI8HzPMs4Va7LS4vr5wSBQx9L5bPRUiFXWPPt31krp/H4wF3d/c4Ho/o+x673RbP33kHWwUDTcnKOSPGvhnLKa+twM5S+KrzwuU6/525oteElEtBsyrG1n9/nd87PiQppQkhZC3t2J5fy3OrrjXp7zPmyVcXoWIVO2pel/v7A25e34EZChQOeP78mVTPILlP7MT6f3FxgWk66l4NxdIv1loIqJHEYpU1X8zt6xsMQ1c8OC4vL4tHh9CwjSMXD44q+LXCsFnybThd31WQihScQ8uXPMBhgqPnaX7+fGOGWNwzmt+3r3NZg5Y+2jKhBcjJUm1mPO5xf3+jFVXE88HC7wzoMF7QdR0uLy9KdZZz1nArAZ1zwpcvXxRQo+sGdF0oXmK+8tYwdLi+vsaTJ0/qmRHqfWw8fs64eH6dynDLeTB+4QEOz9sN4BjHEYf9CAt7Jldharnuns6Beo/7+/tSecH4guUrEst5xvGg1m6V1SgqqKFgfFTQJvYBQ9eDSACOPFuiasknlTQcZB7n4oZ+8/o1ataGarHvolRQK9HUJCGIx8MRFOuZK9JmlUMM+JAqfgJOyTm0kT5wxngw8DFis9mUMuivX78GBfHI2G43GDYD5vGI/f09XvzN3+Dlqy/x+Re/xTRP+Cd/9qd4/uyZAu5yXu6PRyBLpZe+iwhQr+acxGPE0l0SAQ7oMxnFEowKx9LqUo+QSR+UeU/o/bwMuvZ6qbR5/u+vtc8VRpRzDjaExT0ABNePCnDUsRSPVgh5G8CBXJVdHypWeEZXE6VXmSqAG9xD+wxGA8+6sXiQwI/b87xzMvvy8zfJ5WttCbb418v3XeGTp6Fui44oGKh/8EaJcyAHtKKm/ZF7fQpwVDCjfX96rfFwS2fQVsQrCc/PlIn1T+DMpSJoM3c4lZdP9O+Vef422tKr2Pfn77p9LYBDjrkHvj8DRJy7F1Ctkf7AXzIqj1zZxvdMACgAubomPj7jvQlA9bXGMZMXpAyJrQI2o37vW6+u1UTnGTjZTYBGgezDaUZl/+/y9RqSdg4MWQoc7RycfvZWAEeDZ7/97x9qRNSE7rypr48ub1UADqoIuxMUKRkoRgACwFKmK3Qdbu/uEdRNbrPZasnXDje3t3j5+jXu9gd0g1Q5GccRf/u3PwdA6HvJoXE4SpnZruvx0YfvYxgGbDYbPH36FJeXl9jutrh6cqVhJwN2F1tcXYnXQN9vwBm4ur7Cs2fPJUmbOwTNDddKk1qysu12uwA4zE1ZXpc/GT00uXvTTLCHXePuJWvTot0nSqH+wf1G1q/+61/X+xCq1yE3v6vPFOt135vXGGGezUV+RtYYeEPbLcnfZrNF3f8Eqw4gz0vlcyJNMpcZw7BB3wd1JwdyVtfbrECEel8UoY4D+r7DPPeYpkETCxrdViuPlACu5bW7rirHkvxOXnddxDSJcuAVcIvTXyq3ACN2vS4uY2FodvunusBWN1CxOvtrRdkkBawyLp9cKXjhveA8T22ObFw/ucBm22GeL8Cci6dNzbWi1vU8FaUFVEuYVmuyvI+dea50eP7OdVGipklcws0jRHgJox86XFwOIBCmqVWQC9BH1c2+CjG+pK0XnJYusKbsacw9WXgXyr2rItzOzzJ0pMwa+7BN1nwKM2rMu/Equ74FogJ1zmuknhtiDWYNHZgwjiP2+z1ubm4U6JMcQJeXO5gEMM9z4TXb7UbowxJlZvEYsNCa+pkPMzEvJUv+q1475jVU9g3cfZbjqsJrXQtSqxgWc9GCEU0ZRm6V9VOAwyzWVEAxA+B8Y+ZauYYVjDF+Y7SlyonPkySHzwwpEwqEKESRmRXYqHl1YpC56vsK+IunQgXKzEMkKuhu6/Tk+mkBLLw3HwWUa8ybYxjkz/YCA5oob0YTlgMdJ7kkeZoothqDlNYgNEIAiCIyz1pBi8FWcjYDcxKwOs1Cj8gtcGL5SCwBqPE9C38Zx6O4sueaZ0N4dCoAh4UIxhARqNNcG17RE5ryfLrroiR61mc3uWYUmE5Zq3BNSby3uBOPqTnhqMmwDWzZH+4xjROmacQ4HXHsJCylVh0zBaieqfOkQAkBw7ADpyOm4x0iiSGFTCF2QKTMAWGz2eh5JgYGCpJ8/Nm77+AZPUFOCS9vbvFv/of/AV988Tl++IMf4Ic/+B4+/PAjDZG9wDSOZU8AGcQk1VRY5T8KINb9YWvPRgtynhZPv8Infzea3/v2filfW64Lkd8raGE8hHXfLuVRSRobmucANou6j6e5MTYAVa4rHqF9r95UNam7v9b3VbraghWe53k9agks/H0opr4PrQ6o/IS5gJPZ5d0pwAxXzxl2gugSPDj3TH/eroEh9V7t6+W1DVCWrIS1/MZykUny7nRyvzIm/dFSzrAmfLueS28zt49tfx808E20rw5wqPaxPuzTA98+XyMuI0ovVDyEED70vX1GjZZ2quSv989vovaZlXjYvXeMBM69CJUAzbWTdK7ajYpiGQCgFj4HDLmDfNn/tbE/BqV+aN78NcsN8DYEHtyYvo12jsmstbdB/EEq7Ctwxagu4pXSyblUQq2+ImAeDgdQ1yN0jMDAdHOL+/s9pmlCN/QYp1ESjSGj68Q6mTljmid0nQiRV1dXxUW4JlmMiFFqpO92W1w/ucL19TW2W8m1EfsOfS9eDaHrYK7B3mJeJwwAVc8WE+BMAc/5ZNuoQ4sXRHwstR0YVJSUqpS162DXeGGeSVzP5RqZX3vt96pXYFvQbpHouFwrSlPUzKgpSWnUlscA4r7eKoKmzMYAMFsyYUbOFSwTF1sR6M1VGOwqerBdJz5YgViTTFoImlgGe827YSAIQHIwExBiQEpd5SXKH2SdqPAkIhRPHctoL/MftS+5ATsAyYJvQlkVQGUqlvzHDvtCD2Ux7N8KcDBYylESwXIx1MUxTOWUt+x24jkDZvEMUCEw5VgUxUChCJUBWNABFs0OcfEAEM+aWkLWgxgSh6/JSCerAFL3f6HZUhrZKbBesXPeMGC4UBOjrWATDEssWftjSiEV/iNzasoeo4Y8VNDFxj5NkoSyPcNauravhOJ9rpG65ub1k3MuYT6XF5e4urpslN7Npi/0lPJcvDT6TkIY5JnVIsWlyoTyiajjB5DmtSyDVbF0hIqkZaTtGxRaXwqoeg8EmVumdp0c+FAqUpgwalVLNMeBCMxt7g+QlWr24GSrPACt0eMcGH/6J5nyYxCQQ0lec1FMxfPGlPKu6zBOowr7WQGOXBQtOwuGYVvOkr4bKsjnQ3Gg1mnlrcyQJLSZnRxl46n0Yzl+mFGSbZb5dkoFK5ewKwTgEVoXMEZolYWlyHkSGblj8YTV/BHeACZAQ03gapbQlGZcXGw0LEqUedvnKU84HDaaZyaJokgRAR2yljleegYJgFwTsvadeC14gMNo3cDPcTMgzQrc5IiUxEtumqYC3ojnyuiqgU3F02TS8t81B1SCeWga/eWUkCb5bBxH5GmPEKPmLdrCQJ95Ggt9ppyx3UlVNRBwc3urXiWE7baGcI7TiJ///Oe4u73Bfi/yzLvvvoPnz5+pB4l5eqqvcSBwcnnMGoKpNIGyVwlYnOFvam+jnFWQqlWAH5KjffP72V/HLCV566HY/qae862sGmMUw9nK8zO4hKZw/VFV1HNGdpb/mXOzv8v9QgVZCl+CynB+LzpwY+mp4RX2h+bmbRXltXaOL9p3a+vjQe18rg9v2bd6TvPJ+B8CONaAiZM/AMitoX2eZwU1hQ/AjdVuycJQy3dmmAME7K+yGlQ2bHPGPBTG8th2Tsd+6Ps1/XEJEP5dtG80RKW+RhG+m++XBLdUgBYTsGQoa+2hiSwSlL32HSxHbO1KvZUXkmw8ZsmpghczVJhjZD9WVEKLoQrPWOTCMDDEZNxgQrRXMNDO4UOAx3Ie1uZqSWSPmeO3beTn/Q33fWskES0jOnfPJaN+U5OwIhHafMCcrUGjBhNQYptzRj/0yCwx0pEZmg8Mh/s9jlr+kmLA4TjhOI0ifKhgMc0T5jlJ3o1hwHa3lVKWXYdOq2aYsN51PYbNpoStbPT1sN0gzeJS3sOsgj6uG0UpIJKEqfM0F0G0DUs5PVBE/fKMt1o9K7puAEcoVrHy+6I81eR9JZkpEaZ5qrPtJtmErHIPkIbYWF6GUMrq6So6JbyW3EOuboOAWInFPduV8IMI6oeDlGYEE0Kw/UrgKKCCEULQ5HNgBtSTJSWbl7YPphhLrgOuHgRg5Q8CcJiMkuWWFgEFk6MKAJK5VLOw72IMiFFAhXo4GtjC6jqtXYaE+pjOSxSLIGpz7BV7m9dTgKM2v88yizeUZXA3QFCS4i1Vb92veg3p+OXXQHQVDUq4HpMWyKKWIegLoxsilJK1XVctWuKlUJUQSwIrOQjqsnpe6cdfln3h2mv/rr0GAM3FqWedWrAJK69NkQ4ALEk0YK7cskYKcECqhMQOSKkr47ZdW56/QJxtfJWGajUlcPWIlIR3CZmv0RewNSJEb+3ze12FKkIpi6mYTq1Y00UFQoSzHvejghWWS4GLZ4nxG2se4KhzLJf4NTOKiWGDkrNhZW2WwqkPUfFJ/LwSUKktA5rL5pzhYHn/c3vHA0yibGeEkAqPhPLwkqeCGcEB2YfDQZNjZqnWonuIICWmJRfYRvluwDTOVbHk1lPIAN2UJsw0N3010WmZ5M57PYTo9oTKdV5hkymp51FXKjrBrRNgvyLSEuYhQPLskSYDNnfo6l0DAlIOyCkhZGAzbFwiwozYSQnglHvESC60T/KXEAfkOTQePvKaAE5FwSBk5bdBk2+rbAhGCBWU3gydAE4JSLPtLVWAg+cvRoveE8dC7I7Fk8rykRyPBxwOR0zzhPE44vWr18j3M9I84nB/ROhiSdKLeQageav0/nPKAJ5g2PSIiLi9uZUEr8h48sRySvUgCvjst7/FF59/juNxj+PhiI8+/BCffPIP8OzZM2w0LJN0kwey59AC3HB8SNc3M7fem4+U1R6rIC33t//9mox4Tp5eBTeIAM71HAutsbfy3VOFWPh3WAEVslaeQdn3cjYqD2KWZ5IAa8hthbzCQ6LkzDG+VHiTzofXKs4p5NYyZwQ7RwiNIQSLqW3n7pFyt7+sVRvcOeb1ldPqKasyvuc5pcO0eF/Xw8DRIiD5+yzX0p/5fn3dZ6Vf7jc5JfXckX6Y98aonlC2Lkafdq6VfVT0zlaPI5WFdIlKSgYBRPIpneMtjL42W2+hZ/4utW8pyWhtDynhQEtya79bIq9AFTiWCOTy8xJzRcJXs/5rr01fybC8EQDU5hOLBUnbUoBiUa6CajzZDi1H00QEihFRM4ynlIuibOOuAr8pFY/LjnuihC7m+U2K/bncFA8dCo9uptkt+nGWGX2V+6OliXP3euiZy8ZgMGUVyO0ZrhxyCCBEACIk5pRxHCe89+EHGMcZN3f3UoZ0GBC6Hnf34oK6P+zxi1/8LS6ur9EPA3abLV7dvBaQIQPvvP8BNhuptvHFl1/g+fN3sL28wDhPuD/sAQCv7m5we3+Li4sdXnyp1QxiRD90uLy8xMXFJS4uL3F9/RSXlxcIgTAMw2IuqpsjM8BJDwyGgjpcZsLPnzF9giX3I2SeVQkBGEkULQoIUUMn0IORYBZ01gRwgMrVbGXQRMGuz7eDh5HUyqwqOar7vY/tj7BcFQIwTI2ytkSzzQ2+gI7gUh0l54yrq2tMY8JBrWie/3hXcmYWd+LjQb6zEIYQEBUo4FDsWsikahYFhC4i5GRHKnKadCIATlnKy3Iulhh7tuQkMCApFuXPQDDpaw2lqHk7AMCVeQUh9Cg8zTxOckYpSSZRCzZ3p3tF9ZaGtuzw7QZAE+2rmy0DxJgnKq9N4WZkHA8jYqeVGaiTrP1pxjQmhChj7WKPECWxYE4Zfai80nKoSB8yrHKDgD4dmKAVEKQCSCTCZtOVMY/jjMNBQDZx3W75xpqAa4LDYxTbMmcuP4qBgu5bd6+oa16BQAO47LY517+UMi6uduI5A5yEHLVrJM3ulTNOyjQuWbHJfF2H0hd/fBCJ923OUvUiduZpxGX/mvI2s5SxPBwnWGWV6XBsFHydhTJPy7N9bTyqGhb2wXrBcdS8DQuAo/a9XVdvFfMAx9rzgzqH5MIXHz5nSIVUe6Yfl30fY0THEeAEzmPBIIg0Z4pW+RCLX6U9H1bTa0jscmxznsBpAhCwGS6rrJSyxPOT8CupyiEC+ZwnKf8ZgliYIUps6DS0RQki5wzOCYkTsrNQn8gkqnichFuhWqCFZMyzBuU8JiKweZMEyU0REECxL/y+67XMpoYiAsA8ybzlnKUKiHoYbTabso+HfgNAynenpFWBoEybIQk706QKKIFiQJpG5JQw5QTWsw2BMHTVA41TQspyZm66CwGvZQKEbiDsMJOUsURmzDxjGkeMxyNu97fY393jsN/j9d0tDneSiPn1bUDGjLwfwdCQpkjo+oDNVsFcnnHz6gscj3K+MYDtZoMQIxJn3Lz6LUjn7NmzZ+iGHrHrcbiX0J15HvDs2RNsr5+CwPjpX/0cP/3JX+Nit8OPfvQj/ON/9Gf4zkcf4eOPP8Z2s4Hs7wxiAe9BBrHZSVcTUkPBd2Igfss60jkww7+2tsbH12RtfVHuEWh9EAZYGG+JMYqUw21ICAAE9WICAUMfQEMLtDWhdGAgy5oyEQ7joeyRqB7AOXZA3yq4iYEQGB06MBIY5nWk8giHIrcJfxGwlApQWblzea1AhPH4Fv1482tW+bOYP4r8TSpzBr3SH2wu/0bhn3bfyv9tvUy1b7L52uY2vgbAwHrLgQIGgslJ+rmchyzlpJdrrfyNsnvtwJaOCIkJKRPm44zpOGI8HMBz1pw8akwtemQ1c+cy43V8XO5dAUU5Zrge1vpXDOpB5NXHetk/Vn/6XWxfPwdHmaSF4GCGqHLWqQiiVjM4kjNSp8Wfb41gYyAFJJFSYnFPrIuqhyRRvY4YOaD8IaqADEbQeFA5d2ZIsvssISMQ0EIILoA5IBKDolYMoCq0xthhHCetCOPLJNZNxsVtuaJ1RRhALuEARCTlFt34l8id/btEpM/N24NruXK/te8f1whru8estEts1XJqFPfFM/2yfw2trIJzq2AtFS9jfH4Ia+MhcMlsXoBqjZuXexnSq4JuIAy7DfaHg1pESEqxHQ5IvMfd3S0mLX93eXklJQ/nhMM4IU8TAsnvL3Y7dMOA2EkFjsN4QLi7wXW8Ruw6YXxdxP1xj+N0xM3da4kX1tJ+VCyOERstfTlsBmy3O/S9ZL7vhx59P2jpOakoYpZYS6Aprstd+byLXbG6c85SMlZWrByMVpaP9PCgwCjlRSmjJEUzpZbEWuXL6nXdAOMP/tARl36fU0AFgaL0mRu1hV/YAaWHI5kni1nvJblmoAkh1sPShF9mxv4goAbnjKQIqPGmbPE7SljTmHA8GqCTi7BvlKXsD2BJutuFGhZS3FuJ0MdYXud5xpyTVPToa86GGAIOmjAOYKSscfbmih6D5ixwru4y6DJ7RicgAh+q9T47PlVklPoPmHOT2NOutwO8jJtEmKXIAGURmrKtm1g4CQCCKDR2LhwPk5wXQS2oLLkaOBNCBIiC5BuI0LjyiIPb95ytSJ/Qlriaq5dDAapzeb6lh4bxCk2+SES43x/LfNmYPL/goniZQGIhipVnVCsOqjDKQMpcaHZ5z2UzMqsupuy8okjLfyuokBKGqUPoQlEnTPixs5ZZ55fkGrG468o0gAjr/6tgbvspVuOTjRhQxZLtp8w4TjI/zBou4M580rGRyy/Fgj2pUpSr4LaYv5YqbZVs3r1dEuXzInuw+AStyRXlDFGlvoAD7IwNzEVR0x7BkmmKXtpW1WmnUz6LIdb5s8+LfCAf56whISwJjN3wdD40taHFruhYi9VONkzdozZLRc6Qv8RJPSIy7g/32Gy3iDEgMxCDnEOcMmLfgZOEKs2cAFO2WCs9gJG0JimrPDZnlCTjXm7xxqekqKqBM2sJA5f7Q8IxpEpJtEouOpkVvNbwIp2Zru+Q51yqbnVdX8px13OCBWTWZ+WcNP8WoXhzZmiZZVGohLez7r9cAA4KAWkexQMmJySr3EKEPhwrr00ZU9JSz3NC0uSkxAAHzSsyz7g/3OGwP+B4OOD2/g7jQbw5pnkEKCN0AcO2wzZtQR2BAuOgpX3TPIPTEV1kxCBGu5xHmb8QwHkGZ/F4uX31UvLfdJq8VT2Jvvz8BZ49fYKL3VYqeACY54xPP/0M/8fmL/Hli1e4uzvgux9/LOXpNUm3VRiZJ/Xm1ApVpsADmu8MrEleq+zpvaW2221Z+/1+70Ix39wYElpmBgDzSrSy0wSR6fRFyVmy3L8P3b8ylDMX6r1BULCSi5ptR606tSAGAqNWqiNI0ncJR80CSmvloLzgNQYmMyQ3WJ4nxBCRplgqH8UQ0ccg2AXPpUz4nBJy1oo6AFKyM0pykAWyXssZKmclA3qGC3+p53kBLExBXPA8OXOFHysLVD0q6BqZfEgiZ2bjoRlDP0DKckulKdkLqnPpPJRknRngxLA8atzwFyqloNkliWbTTdXKQ1pa3QSlNml0PZd8rrQQBBCmYnCwxOCzzEsCQgbmw4j5MILHhA4RalvFtt/imMeSs6PIWSrTmAeYD49VK2XRr0TfZKmgiXJaSxWWEMAxisHWyTgFLDFdklqdCWj1pnM64VqusHN6KxwdrwGJ3sj0VYCWrwxw2KFL5c36Re5MVeKuEjQ5wpf365PnB2k3LswBqDFqTcdEapBtoQi5ghzCXZTNRK6Jq5iQkyozxCA2tyEWsEYfmINs8ACzfsnBFEPEPDqLR66uoqb4OJbUzKX2wOUfV7ej1fG7KXbgxtsQwJvQ66/nemQjqBurfLx2tRdkVjbUyaaA0I6M2zEbqOveyr3XxtaO0RhBdJtalUE4AR5VxCUSN9DjqIKLHi7TPOOobqQpyZi2260rVzciENANPS6uLnFxdYGuH0AxyGEGYEoTMhh9L8/o+g7zNGOcRmCfELuuCHfTNGGyWOJOYm/N4u/zeWyGDWLXoYs9drtdEfa22y26rkffdxgGK6Uq8fZd1DCQ7IUQBTjUwpZZrIll3pyS31oSW4ZpB6FYz3ROy9FvBFO9NgDzZugW17C7d1XIAMmBU3MVULnOXgMtcNj3d65/fPLagDRiYJokLprceGH0yChCvIACGZ1ab+wgFYUkoFdvEgbEappmMBjDplNAhjRnQe3zsiylraWtD5EfJ1A9UCS3QMqVtyz//Dih/TVvlpztr8ane5d+eaaUoWWoSzdDlUv9Pgh4a8OZRssdIce4WXPEI6iCvRQk8WrXD0WgyJr8tYw7ANH8ZojBmqhNhEM7UFP1LAHQha6EdDG4JH80b6cK+sLRC4oX0ZK27TpfshcAUuLmvrYuy7n3NOe9CCQHgPxmGKSccWbGNM8Yp14ADptUtsSsuQhIUcEhoiCViwrPM06iAp8DFZjt7AoNay4gGlENl1F6S6YE5izCc0raDxHyAxFi7EsolFcpmLWUaaFtLnLG6ZnU7mntWDl5AC6WNHDNiWL38+tk6yqJJG39KxhlayD905mjACYSjwob81LwFWkYDEk43hAJVbqxnB+BJKdHzhJu4MfqOl3lAhN+1YNMc9cqQKv5IpTPFEMCA9OcxMqbMm5ub5A1nCynhG7oxTNhHBH7HvM0YdJQy6x/02xJL8VrAyrrZGJMiUui8QqK5lLa2QvnBOFL4kFnoSTOm6fsD8kxkROrAA7Hb0Q5FBqBJgvVylXDAE5cXMCFT/YYuh4hdIVXsiXDJKHBQkMOjE95LmVo55REPssZ4zypYoTitTEbKDRW77yAWACOnBLGeUSaa8lkO9/MEwvMOE4HTOOIaZxwGI+YJwFFGFmMEH0E04AdrHStSCvj8YAjTwDPiEGMQh0Ix6OAL7HrAAi95pRwvJs1OXoEk3jrZAV75uOEJ9dX2G6k2k6aGa9evsbP6Re4vb3HOM0gCnj29CmePpHcYKQgU+KgngcaKkVVCQtdFHBazzLPb+FoxyfRVPUej2kmFxb52OQE+17/W9bOGV7ftj3mV3Xr11BaaI+KcRYAUwnGBDiU8KdMBA4OMHTnBqkYVBJfZ0KmGTlFoE+IuUPoUcICBSycy34u4Ijm65JQZZG5KhBRTDbyTGgXiUq1JyfqyWxXUczNlILXto5kIeBcaMOuZYVKWQER0uTV0zTieDjgOI6Yp6nkLgFQko5yZnBKJVRyaVzP6q7KuSYmljHmOrfFS8SuqWe6gcys8hhnhXVjFI9eXcUkh4+ALeqaQRlI44w8JXBiRArlObGT09b0DksCrtOqc6qaqT7fEt+7qSvic4XkFXjOQMoAdSjhpLamNtfGV0m/f4w6uNRBl3qr39fn9Ms1vf/rtG89RMWaF4iARedN+ec2ZmytPWbIZWKJi5eHlS5lsCZCqiJ1YebskuI1E13va4czOeHECKSmbjhVGBCouIEC6q5uX8EExVCtocFZpAgn87ZU2N8WkFiial8P0Pi7a+dAnjKvi+zRa/R27nWrJNv3Jt94+x2puxqXeOjMQGJVUBXIKAdsBtI0Y3+4ByNjs5USmLuLS1w/e4oP3v8Y3dCDugjOUpkldCKpbnc79b7o5VlaFrKgn/q8YbMB7YIK6VL28v7+3pWSFCHDlJasiG+rxHkl2uZSwLyogrcJjtXVlIsgLdNEpeydfVath/UaE8ztM3sdQ/VCiKY8utdRqxIZB18Fv+wZIMzzehWmer0etmyKcFUo30QvgcJZLyvLfF/LWmYcDsfGSml9qeEymjQvi8vxbrctuUaWZVaX/dlsBvT9cMJnbcyAZXAPoBjR9UMZtwdLZufNYiCGARx+jMvmnzcMEpJnAkzzfDotU7yG3Fcls4InbHlXYqzumlzBm5Jh3oUS5bkm7yp8lgidKYQkFYbsvn3fa+4TKtUklvNv97B5W6PBNVB6mqZmXPb9Wn4Hu9+ytLH93oefzQqqZjHNNvPpwx/8vD/E+1t6B4gkmeVy7c8JIBZul1MWRVjpyv8+hKk8v6O27LfnWfY7T0f27KV1p+mfghoxQEXFdl6Xa2a/s2R9a/duQmEZuD8eMc4zZrdvlp4Ivv8XFxelMsyyIoKnsyBonAjn5kJuYFGuSS19HqTikRdq8k378zy+KERM6HupNvTy5UuEEDBNE+7u7sAs4Xf7/T2IqCS7lAmrCkK7T1Gk7wRSAyyhC7VqRBei5CrQvQiSfh4Px1LlhLNZ0iWcjKJ4meRk5XyrPGaelKKsTWVuWBP2MTPybGcT4fryqexvIuxvj2VtiGIpydx15t9VzwO/p21OU0rY7/elEoI1P/+2RjZH/rrl3rGSvUIPld90fa2GNgw9dhc7EAG7ecLxKMlHj8cj+EJCv8bLCxwv7nF/f4e7m4gXh714c2QBmHkehWdGQgezi6OUJpcCVbmAaQEBL198iddffontditl6bcbXFxc4Fe/+hSf/vo3+Mv/9Bf4i//jL/Dee+/io+98hP/rv/rXuLi4QOw67LpevZKBrg9lXqbpiAzxOOo3A25fvyqA1JMnT3A8HrHf7/HrX/8a2+0W2+0W7733Hu7vbzXc8D/fZvtwqfB5PieyRc2/Jvv2FAwv+xmV59SzW/bTPAmYwXkGzQEh9ugG8YwhQEAnS1gclfYMoEIo4KWAdAZFUH3NjKwhUMbbkBWQdWBvy4NlT1p+oIWjh+zfzMgIhRalEp4YDu/v7/H65auSl6acczA6duEcaTkvqvuX+crqZWSS/cLbLKUCBPpqJ8azbR2KvEQzUpjK+gr4ITM2Z9TzMEvi9D726ELEQROOHvZ7bLcXGPpBkxGPmnuqJjguf6Ree1xpyTcm1qS2Mq+abU3OhRnIkatnr6NPL6tlrkmDm3svn7V4vwQ8/Od2PZ1+/Y22bzBEZfEFTpVMU3YeQmYay5D7awQXyDkbGCVfxtJiYK1YC5aCOclNJEt9RUQzJyH+RIo2q4UFqtxRsw1hSjFzqywGReRMIez7HokhOR5gac+ozAnpvc3NHASkWU4G7wWxpoDZ+7cBKR76/ZsI8833fnQ3TvqyVEYrQn0e2VtT5pYKxkPIor0mBTLKZ1ZhgwAuCfuUBRJg4UkMILMkfxSXuRnTPCtTFtQ4pRlEwNBv8Pz5czx//g52F5e4uL7CkyfXiP2A0EeAYwE4UkrY7nYYNlI21lDirO6s4oooAo4prl4xsIRkqYAu7CoG1LFWRi7XtG7CZj0bFeAQxd72GjgjqdRJKtiWhKR6aAmf8JaTarUtRSOUAXv/jQAS5yq4DBwMs3dI/yCdMiGKzZLHAMiyTre04hVnv/5rdLGkmeY1m9WCCqji946tkedLzSGrez4uYtlzntVagZp02BRrnO5DD5YYmFRAI9fvopwHEXJMjC9AHHva4PJTEwLKjBPO7ke7l79fnXxdrwZkqvyt6a/xfrdmICrWCA+OGVBXlHi1VlMgOdCdgGXX9EFzfgQFLkhA5a7rzDu2WMWtKlHT53I2iRVZ5nwBTLt+AhIKZWMz7zwwawUK5+0HPRuKoCGfGI+iEDD0kgAQJHPea4hbDWi3vV0t03UMofm8KvzOE6Ksp1iQrNLJGl9d7pc1Ja+pMuEEeWZGnto4ca9EloopTgl4019WbxEwI03Hpm/kaNDTnnwkYAOYy9pkXRf5rO6PDGCaZ8wpY+ZTAXoNFBFg9lTGaQRWt8+DUbrSRU41Ma4BqJaQ1ZJninddTRDLrMlIo4Yv6Xj6rsOTJ0+w3W7R9x12O8nrNM+z5qHhUsFrt9sV4MfEE9/faNU0gtCmJs5RUEP+pRBEaVLZxvhTCAGbYSOWRVb3fUtGq78z4CO5XDt29oinSmpKtuapgrSbfsB+v8f9/R55Ytzc3OD16xv89V//tVQ9o4Crq+vSr5rzSXlA8CV8q1eWAEeSyDFpeA6RhRgoj4tSrtU8aK6unxS+IDyrgo59r2OO4rUWY0TnEvpaTiGr2nK/v8c43UDc9ZMqCsq/Nhup3Ka0nNWLStZJH5+TET2sIBiQwXmSQK5Cn9DcTwHTdMTr1zP6fY95mrHZSBLTeQR+/rO/wae//jV++tO/ws2Xr0qllY8++ghPrq9xsdvh4nKrezpjnqTPXRfQdxtstjtRtmMoQG7fS1U5A5M///zzQueyPt+8dvSQbrLW3kbmXrt2TcZl5gK+2/s1fuv76vN5LHnt0pCQDZyzJNDMCF0HkCicQWmY9DxI6gVHBCkDbPRd5Dx2ngIQb4USGqG7iUzAM94GsII4gUhlOwEmxMtAeLhUlqnGjMwJaZowj+rBoeWWATR9Bjt9M1debOMt1Wpy1hBK9WIxD44lwOHOI/v8eDw2Bid/Bi2BD2ZIcvRyNsp8brcbPHl6jWk+4v5+wHg8Ypwk/CYfTK4jTUTfNfRisj1zRh/Fo9PmTB8unMbm3skRMk7Ns+LkmsqcNQdcDpoI+FTmfBs6//tqXz1ExQnSWIyH3X8bkOPMwG0TrCmq9rqZUK7onAmCxPWZcsmp4NM+dCnUO+8MWNIgEzbWhfqsGlfQPnnGY2XlsvY1hgimhOxioorA7QUdHQ8TMPPczMs5wnlbpuznZ4kmL++3FEYf194uXOahPpY7Ogb9EMDxmHutvZfPAE9D2d3Wq1RZ/tGIbkFADeAQxNWSwHEBOeZ5Ruw7DJsNrq+v8fTpM2wvdtjsdiJA9D1C1yGGHqGXvBvMXACO3W5XGBObO50DOFTqbBQKS55ZPptbJdYrsMbErcRgVcLlmeMoiUBPAY4ajw2gHGDEJGFeSueL6pcNCNIAIgx1AZdDKKuATwpsZM7Ic6qKoCmFeg3zQu7hlq6Njrxl/I284gzdqIxdwQeqB1jhi0GcDcGEzspn5nrwBOuLKsbCN6II0ZqI1cAhLoqXCeIVFCiHt/FkGB9iuwg+VIdVoWVq+ctDPNjei4W5tTo1vK8IC+fn1CvU/rsmP5O7vykg2cbqhBi9Y+HRZv0iIgS9sAg2+nkfuqI0mCsuSCz4GYv1L+CFV44r365noVX+qUqcb76SkQ68KsFc+1ieSS7sB+1cdH11rwczthc7dH1fkjvbWnBZ+1apzqkmUy7AjL5edlwUkvnkDFgTtOtz69i8h9CagO4BDv/7ZVLPNSHroT8wMI8HJ9wZpQDNArHK7EHCxZb7rHB+J+wwkVY7Oo2HPzcOX8pxOaYT0IPUwOLOnbLnm/tKR62ylHxvSTaF3jxwYn3pYkTOGU+fPsXV1Xu4urrSvC6My8tLJc9cPEz6vtd7QStZnQE4KIBip6CGemGoB4d5bTAAUkUmhIDdZtsEIoZOQsa6GNU6Wc8ZzeICU07YPOWyudvLmWhKzdVui5vbO9ze3mM6jHjx4kv89rdf4Jc//5V6VIXiDcVgDRUxkqmhgQY61bCAjL4bVAFMeg4sws+UaGwfb7fbqnQAmhchoOv7AnAEDQkVr40aUih94FK6uZsmAVCiVIDJalABjP8ZkOmVYpPzpP8WRiK/MTq2hIyaNLzsG12DeQYyYx/uwWkoVuT9/V5EkBiQxxnvvvMc77z7Dl69fIkPP/gAz58/xwcfvCegC9RrWYmBs+XnEFr1iqSBgjnnolAiWuZXnPCqc/tr+frcNW/T3vZ3Xt5Ye724+uxz1uRgAzgMHPK81vMVBELK4lmWskuoGTJAQUJgnMdGBkTeYpFh7Iy10AVWQwhl35eaQqCsEVvWQd1XEBkkyKEOo69SDt0McWQynrQ0J6RJ8hMZcMfFi7IaoO3MFFknF5DFkwwDyESagzGrF1O7CufkF2bW6kvV627p+VoAJQ094dx6hJnH0uXlBabpCfq+L1WTbm5uMbH3+CSt2kRlT5uskbPlJaxC8LoMWw0Ydg954xLJar+zen4w5cZL+bFtTa9ca4/Ywl+r/Z2EqCwP75MN6gR4/30Rxs8ID3ZwGCjh5dJW4M6nhNossH6XRHkiVUzM3VeYeO1PiQ0GgzmVuFdYCTsVvM19cU5JEMvsS9zVg8+DGH4Yc64C8VL58GP7Kq1RHBbP//qNThjFN3LXlT6eE7jPKannlDl3R9gCOlVL/khKQ2TLBgTAYkszBOkex7HEZBNRUcjmedYqJ1d499138e6776AbBiCoEKL01GmOgW7oMQwDdhc7bLZbcfk0a64pjyrMjeOIxBIq4sGK5TxIMqX65+esujS3tBGCCNbzPKoAS6oQZncftZiqACu5OyxPhk7UIrFogTWIEUMvAjVYczuZu3J9DSZITgdWV732+bXfWZMm6rNW9n5VHCsfWipTj2oUSrLENSusPcuaCdJ+zy6tK3VPCz1kJFVYGFItpiZ29eOfpllzNFTwKmf12imWidqv41xDBHz4hb32c2QeaHb92tiW+9DWQtYlN5Z4TxdCW+16Wn4NObxN4dCEY2w5l9hkomZeYLk+9AnHw1ErI0zIs+1tcb2uQJDwWoYk7EwsLqUpCcjEmeszAZC6zaaUToGCMiUEw00WRKPJ5qolhbPlh9B58RIYFfmwjB+Ojouw1EkiOZDtc9a+q5Lu1wesZUJNEKy5TmxsBQRwdLq2/mu00K51y4/XeHNHXaE1X+7Qg4ZGk5ZXaK2t7V/CZQUb2SUDbXiLfC9gYwde8DPx5IkIURJwmlW/324Q+1aE8vvZ85UlwHMWlLH7kCYfhvGrWBTA5ZwTAcOwcVZDwGLrAasmJMnHzB17Gkd85zvfwYcffog//uM/wvPnzwt/EoCDYMn5mhAqSx7o1r+GMuo6OCuvecEW2rB50DNyTgmH+30BFQMgIXRRSgmTeVepctL3Q6lEUfeChW4BRNXaCwBPtxGHiTFOjN0m4Pb2iC8+f4mPP/wuPv/8c8zzjO32AsdpVFd08wWW3ki4miVw9opB1gSaljNGaSgAhKhgh72WDs2TeOdlpT8Lheu6mgNI1jSXsKWGbpA0l1xA6AZsdheg0CGGDq++fCnlgWeJ6bc/ZICyeTuLgmsygsxVAChIpQiqxg8BPyIIAcfDPXLOuLy8lDxSmXF38xo3rzJiCNhuNuh1H+Sc8f/77WfoNe/XO++8g+9///v45JPv4b/65/8cH338HVxdXWG73SF2hHkacXNzg92u5v66u7spxpnr62vNF9aJ+/7h0JSJfmw73TOnIMFXaV8V5Dj3edGB9PN1w8ApMOK95qKCl6vgcCDQnHA4HMopbIB3RhI5UvUVAEjMJacFiNAFDSEOQQFYh2EAoBBwcXFR5GePchCh5hSTZEwS0j1pNRjLhwGuyT4B+ADD6XjENB7B0yweQCGCho16fMUa1ox6ehUe7HSzJQif81xyDHkPDh9euQwL9OGH1pYAR9EZkTHPE4IaVkym6roOu52EYFk56HEc8fLlS+zv9zgeJ+z3+0L7ttaSY29TgevJJVDlvLr+5M7wQi9A4XdLXdJopg+n+uebgMOlfnn2+28V3viWAY41YMMAieY6QCyKdl0I4paUTy07/t5+Eok16ae5U3G9twmI4uqUAU5yvQJe4lgoQjYFKmEv4iYmRjHJQK2ZsTXrcM4Jc5oU5eaShd36leYZ+/t7HCwXghcUdGktjMWPy9o855L/gSxjeJEinCX+kWi2b1wEFifKLoj4IevZwzdvmdLXbjrGqjus9LHMQxVPlq2MUQXX+t6+rYqj3M3lOkAAkdZVVQGuqDssCtCUGPM8Yk5ikY0xqqudKEoioGpsbScgQKn/oEpSp/Xr+2HQWvQi0A/DoDF/BHsyq6C43W4LwOE9OHzcu8QpVwZspShP17UywRKvD8ZxPFSQTwXaQn+ajFfoxxI/KthQYgNrgiqYN4FOe2jKxPr84io4A2i1xQCwlTUj9xq1oobmGwnKG8w1FjBg1JJcUsm6nZml0sFDTekmE+SwijW8RJTFqqDa/EDpo1gK2VwE7ZYtPWfyLs9V2crswFGw0m4AUd0dJdQhS8ncWXOA5DSXtTVBHdrfEM1at2LJZ2ilnaHsi9MpKZup0A4RtO+mDUn5QBC00o7OM7GE4sGs00Yrak00hYNlLqSiSoRK5KrMTRpaJSBQsABAYnQUVTiZhJ9mSYBKHJSHZsxJwSPNYcGaQDcpkASlJwP4JEGqWM1tL9RVLGKjaBYc6vgt6zwBRLGMra0qFjRTuia8NPGDZf0NXM85lT0XSM5PuS67qjip7EVJrAq1uGW9t3aTIorjiY5Nmua9CUGSGhMcnVQvGSpmXrNy50omnr3w6UvOjPEwaoJNBQgdPcZOBVcLW9CwiXJrpeETPqZv0zipMqD0lIUXz3MuFV6K8G0AR/GUEBoitYjHLqhHguSGiBqDLcpnPYe8IpzSjJqYTrtWDzK3bfzrOiZyCXeh9C+bq+WnKZm3KNdqH5wRYqehDgLGIosH4DyNePfdd/Hhhx/g+9//BBcXHQDCNAFdF1WAFx7fdVErXdW5PVUMKz87HidVdqi4P0ufHZijcfHEwNB1RanhrECfylKdKgOdzvk4TTgcjg14RMTo1ftBqovVXv3i01cYR1GgPvrgA/SbAU+eXeL9Dz5A0rxIgSKmOQExoOsiJGxZ5lZACvXyIgeqcsIwqMGDLXTGPCOkDwYYWi6i3a5XT5OsCYctWWqsMiRUeUqMcXK5SVh9Vwgg6rDZXiB2g+QFmGbkKWM6HJGmCUe+d2XUg/IozQ+QZpX91PXfLL42MEDli6A01klJUzBQQqKkwktOCYgRsym7BM01IJb2Y9rjV7/4BV6++BI//clP8Dd/9Vf45Affx0cffYQ/+NHv44c/+j3sthsMfY9x2hel8erqWnMOyNgN1DgcDiVf0rfRzhu91ts30Y+lAbc8n9f22PnWlJBdAZELIJIkZO3q8rLNo2Z7bk6YeSqJX2fNH1HU4JbNybYmDTnWM+i3n32mPBGNPO6rrUUiTU4qYKYlYwZLwdoSckzOUxLAPI04Hg+YjiNiCNgMA8AodEFElYew6mRB9mWWg7XoCly+F0NMh6jnQZ3DlDL63gxrlmRZ7hejgfFB10Cq0hDN5TyRMDaRwSKFKneqcCX6YMB2uykJ/3NOePLkGmbkKfQA0SmnecJ4HHF/fxAD+jyDZ5N/xLNEjKypGD29gcH4cQPyKA9gtHRXwdBWR10a3b+6gfwtFde3bF8Z4LCNYa7CTTvTXz8ZhgjKvwo0KNHDUMyVyVtaYskRf5WaWMswVoBD1dfTPvmPSDPNw2LQ6jOzQ/AmzWSd8oyUJo1rZFUqUjkoUkqSIXuurqKkLrCWYdf6W57jYnhTVsWFAGI6mYflfLxNK4fmYo6/EYADX92DY/kcP861a2wMj5oDE7KMW6zcryRn4qp0QD6pghoxikaAmuk4mTXHlZKyfUKo69t4V5hgw1y8E0JKCO6ACeoJxMwNwKHaXRn7Gni4bPZci/89XfdqSfIAx5zUhZRIBGVncbcqFlBlOwRoGEZWxdQUeg9w1LJiZjWur9n1pSp+9rm43lq5ACoCpCjEGlust+iCZLq25K/WzCJMVJNF5pyLC+2SLnwTRB5CA1QPrPZ6LkKvCZOx6ySukflUaDDFhlW4LLeqztsRUZ8TiuJlr0OMCKTCuSq1c5qQZqmmkNNcQBCCxLkbKBOaKjPKh2VCBeYLAUM/nByUbkJU2FkqmargE1RRU4CDUNecGHkGCsDF4i4q00bNa0YqAId5QYjiPyMnC/VIsPzlUlFFXNxTnpHmrAKMABwihGWkmUtpWuo7VMs1VNlBuR9pYlkKWo42mAJDFYSpi6njURqAJdA1gIcVTCFodj8Uiy+zlp6uIJEpUjkJYGMAV4wKOpICQhYPzQowslh/UwLAAvBICL7tJwe8NPuv0oP3TGjzkZxadt7GG4qZMR3nE6HJ7umTb3rvDv88/++y5ZQqcMC1SsA85VKas/KtgK7rUcOrUNZTvFwsJ0MEgsuHhfacqiBm5feeL6+N9WQc5XyWzsvnXECtJT9NyeY8q9eWrH8Xe8QuannNqGEdCeNhrwJ6QN8PJbyFihXfu7aH+izyAI1fx3ZNTThnWBicgQO5jA0sAF6MEcS5hPvIPTJylvh5BDsD1JuHGSm3zzY+WkBlWxMzRuRcfpOZNK+FJWWlmhS7i2CunjBUAA4n6GqXQpSEpcQBpJ5y4k0cChgKkHoUZpUZlDdZrg9TNgykZlllBvThJoeoPKueJFF/m5UeN5stKAMzEyY6gOw5ZDkODGAS+cTTmfApBT2UBurkJnSdzJHIvBVs6bpO5WUUuVdk5SzAFEWkPOP+9hbH/R7jYY+XL1/iNx9+ivk4oYsB73/wPt5//z1M8xHm6efPZKPjepaWXbQQ3h/flvzjq8u5j7/+TfLryi8gcvT6GJe/WbPYr53V8ryALnYiWdh6KvCfc7ZK3dDSgCA2xTfXfBYm/MnDGoBjnqeStJaYnQSDUs7aclAFBcdKDg5AgVo1kigYYu/F40MSCnchivwVCH3XF76UiWqIC7L0PysQv5BhMmS8pOF5AUFlBJurjJxrXhh7bfNoPNK+tzU74esA4IpMMHTLybSpR0eHrmMw9042b4GIeZ5Lfr2+HyQP1DQjjankzzPQY04JU5rXPbrdOZ1zrjnuVtpjzq61M3nZvjoI8tXbVwc47H+r+4/qeeiEorxceGbNc2DWT7REsZi4tVaUOqrEq+RrZwJQP2k3PZejBARJoBNjFSaAurgp5UJcx+MR8yRl0xgJZsTzdZZZ/51m2YwhBGw2Q9WZ1dPEX1vilVXZnc+4DJU1WEz+2wAda0Tr36/d6+0I9Kuj2+cArSWYc45W/Ou1cTwMDlXhtiigcjUoqmVYpA/AgJyUkMylPVtCofbQ6UIU9PU4Flc0qVQsggCnDA4zDoeDVEVIYumZ5gnHvsc4jiLsq4JkQkbQ8YYoyUmNuS0T9AESQmNl7kLoyud1vZ0Qh9YqkOYMChqzqAqZ7CeU31j29Rg7xE4VPz0HM4sHgWx3UfBIFdxq5QdOknX417YnE1S5kzVo1z2g0l5G3/UigE1ziTEH0ChLPiFfATjI+1Wg3L9QAwFTzhhTcgq+m0KGlKS2yjUEkC9FaoqEWiuqrqIW+bJupAe3jEt4qVjZa9UbqIdPjxq6IrXijSZTmstDiKTSBYjUY41K7hTD/hhqZdVxRw2lY3BNBGb7yFZWmXie1dKHWF27TcGHCTAowE5VX3T9gvlghMX6G5/URGha8pQ5IAfbz0mABxKFdD6KxTLGvlhJfYiUjAfIRrtDLyEqbJ8rwMEEBC7KjjkUmRJsjjYG6pUl09dkBlGjk/r0MjZZhq54cMQkwISqdmAkBTcy5hRhluV+iNgMWw2vSM1+Mk8pBpdwFfGwaEGVOs8BgPOCIvEW8dUgfOiSb7a3lsL2UtBueDgIT66G8rmdgxWIrXkezPX6nIv6kpcTkVbF0f6qhS5zQoi5hKgQAihKnqzNsEXWULg8ZySeVdgXGuGi4Ut53jUwx8/L2jz4/p17z8w1Z4t5JAWhW6E0A48BIKOLkg9CABlVZMHou0EE576Tc4YTUpoxHY44Hg64v7+TKhwsa2Bx5ap3lzCJadISxWEd4ChMr7yWf0Thr2mh82KNAQWbM4GQiywkSlRCDgGZCAlCf9uhA4UBxwkSdqbXdyV8UqldN9s77zzD4XDEeBRPmnGccHd3dO7gM2LoEHvhDxwIDAnDEP6kc05U9jagbN0lhBeMICm7t7NJ5iBlUfrnfKx83SuH/pxTiTTGDn2MiAWUULBZr5qzhKJklnCkYdgCiUEzV/4HA8BDScBoSxMABdOhB6o8OZR+aOWEzNjurtCFDq9ev8Z0lNDGi4sdttutgCcpKQ0ZDTCG7Q677RYhBOz3e+z3e/z088/w85//HE+ur/Hpr36Nz7/4LX784z/Bf/1f/0sAtcLK7e2dej5lbLdb9WTtNMnqEuRYo8X1tqaELQGGt5GhH21Y+4r3fqhfa7zE+rMGbngluXimI4AjgCx81qoVhRBk34WIDprcOGepRjmr11tWsAMmx+geJ6CLXaODFVlBtxSocrF5HLEfpyanVk1OX+WSCtapEThnDOpBYWdDkVUZpZwuQALeBBZadXqPKPZiVE/6nnX3epDXz29KqfB375HrzyQvV4t8CSCwlHRudL56rdyyynebjeyd4/GI43Es6Q7sOX3fY3imldQYuHu9V1mPS5jLNM84TvLaJ0o1gOqUflUPb/YGMFsOllDnYhmyugTol/R4ojsutvG31b5WiErRiU6/ab44h/SstbMIkbtjISD3G1NrEqv3hmPkXQhIxSVcQk0sHz9giqIcAMZEc+Lqup4T8jxrlYmavJGZtf6zCapcywi5DSJxVjt/7JVkOplVkcinydjm/aEhwHMxUl+3+Q35zbRvnmLf5nB4zH3WwQ2gWs+d4o32OjLpD7IHxmlCzQ1hiq4KWU6IyyljHI+4vb3FZvMKm+0WcegxDADlCMoBE2XEeUY395imCaGLsERvltDLYo4DSUxk14mA1mkpWV++0isjIVSrjlhFKrOq83J68Jd9q3GToAhQKEk9YVZr9SZILKUrWfMXyHaQkoeACFKkPoiizBeEUA5KFZTMI0P2kylkBKJ48kwDOqgoryIwT8exuL4mTU5KEMXHstNnjQfnnBFc8lHHwZwsJS+YhNfMmbVPVEM89Mps4IW+3h8lhrIkzlK+UZ5DNQO/gFZmOdUHBrm65POyF5SRjxPClApgJEqE5eDgYhUBZBmneZbJz5oZXT3EArQiFcs6ZRNSUpvYU9xI5btkIQksgHWkKEICaYSWLl9Wr57MWRJYGQ9WjwPob23bSV8MMCQZZzIhzAMcdngbwKEhBZFgmceFfH228KB0CETd8xwA6oJYk3MWBSKT8PKk5ZBZAAQmsY53sQNTLsbW7PJ7sHqQiA5kVmdTAoLSuyWrtmossSQzjZHcnhEbS8qMkDIwCRgUQ0Q/dJASerWcm+xr8zhQ6xcJwBHYXORNXZJ7ex5gIG8JEXJ8YO0c9/x0WfbYC9d2bW2V39g+tZKrBqoY7yo8sOSaOOXly3/3h6MoeTEgUlfoL41JaYslr0aEAkSh5GDhxJjyVBLEJZ5ln7DuuWzeen7O13PxAMA4js082uvlnIgAzCqnUFVSnVeA8TllBDjCLOhJQ0ukb32/QddLPosQoiQW5IztMCDlGeMoCqsYdkJzFhAxuk7CVoqFUjyqV9a/Wj07iicigLIH5RnK8T0fU6WFGJo4UHhDnhNmqy7SdYjdgBAi5lmAGksCm2LtU9IqKpkzOLkYfOdJ020k/1XKGcfpgNiJRXuerSoYVAQQAEz4svFWgJHQaWlXW4YMLR9vKpnyv8S6ltE8uFD4o4kaIPulALM5JewPo0FqBTC1cOY5iQEspYw0i7t83/Xgbi6hUwAk+aOOh0gMLcwaVruS08c8lxmsIZEZN69eICUJydttLVdGxOH+VksIjyAmbDZSPlbKDzMOmjug63tcXV7i/ffeKUraz/7qp/jVL3+B/9f/8/+B/+6/+7/hv/yv/kv88Z/8Cf7sz/4M3/veJxinEYfDAfvDvZwdACh2YKVfaXog2cu1VnCk312ZdL29XX/fBDYb/dt34ziW9Q4gLc2sRl4KCKw5VQilKlEGl9AyCWnRfQWol4cAbinNqGTleD+LVzrAxYO17yKGLqocVAEr/1qVKwCE6XgEMmu4h9GseOkWbxQIWC38yhmQDViw25bPs3humO7lvNgMZF8D370SX8tMS+4Zvw4CxCYJ7VKeJWeFaJ6ejmU/Eu7vb8v5F2OHvt8hxqsGUBFjpuQBu76+Kl6s4zQWQ+c4jhinCXOatWR7wjwnNX6lUhAh5QQfnJ31/E9Zk8Zye17VSRS5zbkVyHVWDpzMUxcFIPm7bF8d4DAlfuUrApW43DVhqBCGoWXAUod8MxAiFwnj5npQFKXL3a8IuAaUcHuRRrcCVLNz5yzliIpXhVoLquWBAZiSaFPSemRYM+GMFfUkIoUwA4IePua6ZQhh0k3wGCb6tkjy8jdryPbynm9zQJgQ9ti2RNHX0PWH+urvs3zthd81YXKl846vUmU9TvG0zcv6sSHfObMqUfLbQivKzBiMWQGyw2EPBtCD0UVBa4nRZGLPOSPPMgfmBWTKklnVoWEklBJSCA3AAaARtAV4Zw3F6GFu2e0c1vmzvkPDbzQJB0KQEqamBNnhY/us3qO6li5j0MUDwa4XxUzWO5T9VV+XxRGFOs36vYE9BhOY8qpWb1aLlB4IFs8s3mSqZDsexm7ctr6eEioLX9AgUWHyVWC0A9VZORQ8KYc5KsBRaNmVUkxzNkZXwFEqz7W+SCt5HErKcUbJWkNQa555zaBxCSWwKBlUK0OwCjC5XEONNcWADzBLMmQda2JGF8T1HWTAhIynjNm6CNtDFTkpliCoYqD3LfyajZ/7JLFAShZCOEvIDQSs7jrbT5aF3I4uoWGbK4pCWzmxWvntHKiCjh36YJYyeBYyAqsiJK7mwVzaBTeq54NPnFbCIHLpD4Cyt6TPsXxuGpeAAAnTNKulTfJGoeS9qXtRwPokYW1E8CUu675VWmnC6trXqu4ghFz40lJ5XwOMlwKhfVb2TdlEJgimxlJlSrVPfFtdgdvnrPF+gDAnBoUMyublI4qvWKUUYCJGyEE8g2iCJXM1kMEAB1biKaRY/hzPcILwMpGxhcitGXDq/NTlLt5C5OlWeKenGal2YoBSy3cl/06ocegKPI+cMI4HDEOvgNKAqCBBBW4yQrAcMWV2y5j9XPvKSaReayfrXG9xKiNC+QMDnKWaQ1Z0lLNUOJA8NhkcqrGnAP2x8jYwQCmBcvVMlNBAo0mz0qKEHnfDIIqeepJU2uSTED7BZEkVAHY51AhQD0KpHEOaR07QT1IDgQHJxcSWDcawuxAoREQFW4uALHHcbu41XxAk+WrIAFLG0Is3n+WqYT3zmUI5FUyOkPOPi4xjHl+CY1WFNJCUFo5Rvk9m4AsBYdggkMq4Op/ZVXIzi3vfBczTJJ6s44TEGfeHPb548QWG7QaHo5R03mwGtY5HlLxKROiHXs9Ps/+7s/hcuMri4zfJsd8uaPE2cnQd2zpvO//a85SlvCxyYPVuAKCGCzUkyM2K7GvvwZYvRjw5JSdL69VpAEcgN+3MGunCQMogypXvloTP7Lw2LFSCtYoeAH9upuysJvrZAkQ38EASmfJquAz0OWY8Y4bszVDlD3/P5Vm2PMfsnLJrTK6WMy0WgMOXs64yawUtchbA0hsn13To6tmozwaBo/C2EMXjMaUkFbD0PJ1UBp6mCeMYpbJjSpjVcN+AOjpekJ1r61S6bIUOLWo3OBpcO/u/5fb1PDj8az8DTkn0rRHk9QYm4r8VW1HFqwBD5SMqllF7gFms2+eaZAJNPGpxiihhJjXXhmbOdQc4mIvi6xW3BgAxbwv9LsaoVu12pCIIa1JV7acJ1/b9ieBY2M/iPiaxP2IyzzE/fVPmrl5Q/vOo9vaAyMO/pRDw0C7zc5Td65JMdeXerZC9ZCKL1yWTsFphNLdDdZsXodKyTC86hxAIiSVU4HA4YL/fC70FwnaTEZilrF6UJKNdLx4cUlPchNdcBBPxxgDYxYFnR7tNSUqbl4ySJ2a7pSZkwwvRJ/OZM/b7o9DpIqOyP1TsPgVQcYdCk1yXWiFfBFmZ5lbwz819iaobK8qo12nC+j90UQ7NYr1reU15loZFLH+/LqBzoZcYgrglO4Hfxiwug/XgwGbjypi1tAcAPsknM4qVxf7WDjzb8jkIzylgAYBS1k0Fb//7Oc/KRxipJDJFQ8u17yjCzZKXiuJmybckt8MUUgEglh5EWPBjU3SaWTZ+6hS1lCQxdAxRqw5UT5tKY/rHknchJS2VKLPb0FO1ZimooMpkntWyiTZfjrd+mb6RsrnI6wd6JtV5CojRJejyQhnqWePjmf1am8LgmyTfm3E8jqh7oob82FpRCIgpIHZckrSt7UWb8DUhrgXzWXNQ+HUNqEOr9G+KfCsQuoV19E8kJelsrqUaUD13i+sxPI863fNs81ufAAYhZYjSSgyOlb7NSwQAEmXEHFWRXwdtvEJQQEcF8AqYYEJ0zmVtXO+Kla/wG/e6PFXvHTTXy1qz+fCGFCshKGCv5ndoxlLXOeeM++MBh70kozwej9hsNmXPWkibhAl0LVCjN1sK/g3A4eqrL/mVJahd0kD5Qz03iKjIWgDEo0rBRIYABgJcBg1FkvF3IbYgv4IOJpbJOptV1rx4IpgCMmnMvtGc9a94T9Y1mKZJ50LPYILk49C1DxTAkWpC+9jy4DJ3cKCFlmeMsUMcbBzWzyTwhPUbQf4oYLPZST4OZmy2h1JtRvoq3onZmISGponmqR5aBJhXG0hTo+re74KUrR+GWrJ1miZECuiGjdIOVZnZeWCZe7wAG1MBRkKQ8rgpJ9zf3ePP//zP8eLFC7x48QJPnjzBd7/7XTx79kxD8uS87/qu7Lu6H23P+9dvbqs85LFa3APXPyT3eln+bZW8JaC4fO0Bv3N9Kt5ZhGIULphgrjRfzjj9re2loLJtMN5WwkK5ed2FsAAplJZCBiUp68qUkZjUs3YGG9gJEjpVUCMD4kZgfUsVFDFQRS5pQ95CrN6wNlc2BruuvM4ZTFGSkxM31YT82dieia2M6ENkfNWlNCeM0xE5zwpwjE0BAPPOqx4ZMyaeBMyDndkoMtByXWMMelZQke8l51JXzjnvETmrh8fhcJBnzRMml+PPzmH7CzkjOcDKn4lLurTXhVYWn6/Jjm/aB2v679u0rw5wKKGnBVMR4hNX8CVRZG4VHnN7ggqhPq4bqPk1msMgZ40Zs4huRcPVtcqSeOacMacJ0GMgqwMh2eFvQqXsaJgQN4+jWOOZAXXRq7GhuVxrpY6sMkrmGtKiokbVc43BxFjesyp1hTEFYRo8S61zE/KgwqpZOVifYzWsgSo0yIZFmfu6VE4wLMKBUyocI9AphVlsy7rmRxKZnL8NIyjPXvTHXteDuG6Q5W/KfR7XC9efytz9piuKhfbBepSzWrBd/0SRrVvFmJEoE+ppUZKLEgIHBd5ESczMGHNGVAHBmMuQhcEdj0cRjrpOhIUgjK3ve10bPwFCf8bwRmVcsesQuq5hgi24obkBSEotGuNbKs4+d0pZDxXmasaa9v7yW8CUV/+9zbX1y+Lp5bAEwGjWv9RBxzrNkIIAviN2AJR72O+IMXHWGuEAKJbrpzlhmjOA6eQAK/RQhG40+4OZNQZbOEpCtXrDCd4yRk2sCWCcUnvf8qewCzEw1fWzkKeTOagftMDAQmEIREUosYFXvqx8UPtmfMMECQ942L8tsNIeTB7otb1hFYOC8TY3z/XnnmZsP4Zmv2YNc0pzwpxnHPmITa/xpwRMo5TizpxP9vk0J5CFjvk5W4AvlEXo15OrCHrLsMBGaSQBt7IlX1O+GslAc+HlXvCrAA/ATMhwSUqNj+t+OE6p2VeWxT2ljKxhMATCcUpNIjYJo/Bn4HoriSdZ8rWYIBRjVAAHOB4PYAiwavvWwBdSt/oSxqmgWIxdw1MKqMRwNJDL2IKSrh3Hc2IJFUgZmQlZk7cyp0qfDe2dyiBltShKhRkSa3q5BgA71+NpmhBSwjK7x8kZVJ6v8kER0hbCG7xQqP/R9YftSft3Rcibk1Q6Ca7aVRP3DMBXlppdeCQFDRFLCdMs+aFmja035TjNArRfXV3gvffeVWBD5yEEhNCj62INudW5sGS8fl+YoG2VufrYI80J03Es1b+ICL/57DNc7HYYhgE5ZxzHEcy1upTJlH3skJBKPjKRWzI4EDJPKGCtyjuZE0bHK62PADBPucwfK+AUO0mwPGcJG+v6DaacwciYMxd4yMZMQAGPPf9GjO3ZQFQMMUnXMGeVJgIhGe8TaoGEgmn9PnMBh8haU5rBPDma82eMkBPFDh1F9F2Py67DfNgjTxN22y1eALg7HBGHDcI8ISswaseuJVIMlixdSbOETescBJB4wVEAa8luMKNTb7iUZ9zvZwVYnYIZArouYDv0ZVxAKNV4iIFxf0ToAp4+fY45T/j009/gb//2b9H3Pf7pP/2n+PGPf4wf/OATyScwTZimqYAppijKNpI5N48AD6h/HeXod6mdO3etWe6wJUjtf1/uEal4r557ln+eeSbY/f2/9nqpyJY6V1zPQgTHwwz4SAlpSPo665k1C9AA8dWhToyJsudqWJVVrMxZgROT61PCQZNLG5jq+7r2mgAFIKkAeyZX+r/gPIXa0O56riUPwgDqLd0hBiDnTQMgmBpaIgUKKJHL73NGAUWW8n1WuSNS0BxCAKUkYccAuB8kd4q7/zTP2G63ZU9ZVRZLSOpBkZwzkNo5WIIUpot42rNIhKI/mac5tYbPxwB9hX8v1vIx7euVidUD6WSjUKtUt8I8Nb83pnhumI0iDlPSXYItp0zb4cEVr2hisOyzoMKFhASwJJbKIgTlZMJaLpvFW/Lk7zShDJYMRfvmrynIKNfNs2xF0VIlajkv55R+ct8vmU07oa5f9abNe7ukmfcz0MIqgRpAcqYtleBmLIv+22f+2rc5tDx67Zn2CfPX8AuhEzdJNiDrS4PommLHJzRKS9p2fS8WcgVFamlXYTCkiqaFpJgyVntTFTa/7s0+WMyrARz2C5NPbS7q3jyddwMm88qaLg/DNwEcDykjy/dr60xEjYVw7Tce4EhMxcPC05G/9fIQs2vW/rWWCSqYqlLsfidu3ShC9rKfS154whdRD73l2M+9X3vtlX2/d8z9vAAK+qrwT+sA0PIEz4sdaGIeCMbfclK6Cfp5CJDU7MYDXWLVcoagfE4hSzJbCgI2ZhWE1DMggATMplbxzwt68VattXUlAxR0/0usdwtwLHlRu0bt4d7eXyy7DXAWu+b5y71ha2b9XoZjeO+s6iWgVilyHgEP8Ndli+rVsAxtK8/LCiwojZulyo9jafURN+SqaPj5WgLfBBEoKyhV+70cyynYVO+79l4s6pWO13jLsk+PTWDKLNAUEZr5KPtluZ91tH5v1TU85Wc5K91TdVf29HDuBBSvkVSvcTQsZ4AYa0yIFdqVq0sVEHcOPKTInGs5u1BcoHj0bDcC8E9TTbxu15uSerI/1/ivUzzk97LflkBpfb0SBn2yR1y4ouNza3vJP9vLSX5t2nki1fW4obvKP04Bo2Vr7gVZZ+FfjMDmVSpllMV7oysGMRu3yNK+3/pdsEmt9y99aSZNDDiuV+Wf5szwck+5pNJUkdGznBXznEAxIoYOMxJ+9rOfgRn48suXeO+9d4tylDkUmWg5lyGKYelN8sPbyI7fVHtoPc+e6bzy2RtaK988IK87eniorcnOa/Rrz2t1IR2EhnxwSdLNZdMQKtiXWcq4cpZwO+9R4vdXnmf13ECh7wKgZ6t04kPDzyvFVU7UkFsCQBKeIfc95Xn+9dJLQf4cL2GRAeScYMQiF1YdgLm+r+GfEYGSGw8jpVjOARuz6KdqXJnZci00ntkAynhSTMWAEbuIsevQa96+vuulIkuaTwoVdEmdE5gbOb6cKaj8OoTQJCT3PNzP4RqdnaO/8v7sSp5vXw/gWOmE9WQpyC0HTEQlLAMwYUR+zsv7+kMGkIMflvSqTjSzCs7MGnoir72rLUE3LIvb4MxZBGmqRCOHfj4R3CrRekuQWRg8C6/NE3+LWnkO1t6ritjt2P2hupyb8hz93jMGu84DF+1xicIQ9E1R9tdEhmYtVhjpmtC2/N5uYC6pzRgWAgQWz3ibQ+qc0r0E4JRo66nskuoYo7P+1D62faHlWjkGamtemVtFVQMlB3JomeEgJUsJFQEtewoVVPF7yM/NcozMhijbZ3Invze1q81v7LVYohZrKhNT8seU1zZmQPPO5BIqlNfm6Vzjsguaw/shxsdwhyuzJFZ041ky22Z+zqylf+/5VWbNEyGquc7dKT0v+78cx7oAdKrglrGu9G3t88aK7vsOiWsuv3d8I6CGeBU+QVq33gkcklhM7jbnGhMrycfk1xQlLyqHLICyxemi5EvVvSEVtjKEJ3OWvgZQsT5wEqszkYAbs7qBEkEtveoNmI321RV9wWOa9QwClkWr9EIKcKwINmvN7+Wl0OOFviLAYOHRoPtitj0PgEIQIGeFNhoPjlwTDXOUiebF/Us/igayPga7dwNwEGoi7Gxx03J9dCWGbW79+ZhyKnkLfFuzLMoX7VjXlNs3rcPJZ54P4HT4y7UBRPh8PIiSS6liWlzzpv76axkoIRFN37KNQRLgiczhhHU7qtCutcle9hpujMKjtUyuCrMSXlYF6Qo8GEdYF0xPFf96jQF+FGpIoYRFbovwzMwYNgMChWItXMqHJ8pJkKQ2lb17KWaxv51q3spCqoDYOei/V5kU9vqELxtN2bNtzMtr/Ty5T8s82r34RL60+Tx9tqqCRbaufD0qCAwKiF2Pbhi0JHlQC28ZYNPFmkN9IREuKrrIH/ufnozJnegNbYdz28BYUs5I04yeOsTYYRiATz/9DV69eo1ff/op/sW/+Bd49uypeG6UqjDC15nr/jHAh4EmJwPxch4fbo8FE8615TnvP1t7znJP+fl8CzG3edabeKXjWGeu8t9Xj0P7zu+BVZk9mQ80wYA9SbpP7rXsUUuoTVm8PDgEAapKnhBPl+oFqAC6VUWx/VIAdh/O/oCMVUZEEhaTWby4TLY3Wm5fVz5nHvO0CGmRdXS/UYAjkOWuMzCj8gLzeMgpIxCDoGXriZASI0Z5bWAxoOdpEJBjSlbl6vTsidZfDgXg6HKH2HVIWk626zo5DzSsrISWzbOei4zEufHssD5zzsW7wsslS3CjcBmVFb/uXntM+8oAhylejHazloNVP/eHlCFJJSstAOR1i4n93gs55pSbGDX+KjPyLHFdVlVAgaymr0H/G0gsrlmJGtoHnhNymiWZqHltzJJ7I6dZ4rQW1idj/VZNQA6bdtFaIcoJcUHjvZZKTKBG4PMHMPs/VSjhvl9ax/Qm9bB2v3monQiDZ65bWkzrD6p1eJXZFt6zYD6M4mboldv6u7fn+BbKE9gCmlqFF4AmAtM1gbqO6u9VR4LVhl9j6sGyORdmV5UCQCzOmgew0EJKUtXDMwtJHjiJMlhKolEJ64gxlioqBUAxgdziI53b3GMZiFf+m5wRi+9PKEE2v/6rFVbKAU1oamnavzqh2e37zG4PLJV1R9NFwS4CHipdGy3JCpZrzeXWfl+e6a2hzVrWOPTlb7zw7QEOGT6hCgZVCDBlNGcFrMqStNbKEyXCry1W1pKo4TRE1T268FY5fQu40cR/e2d8JwQzW6igUxtI15fKypZwQtY9a/yYIclRObOEWhgwRxVgBYDs1lk8YeSb5BUM/dznRQokiXXnuZ4tmTOSenDkBU9JDwi4YmzRBF36mlUAMXp/SDj1Va+siTtvtbYYT845A12voY1tMsqlcpO9guPWucTS6llEpG6bLPOcQ8CStwoZtLwLECAmISFkmUNLNFau1y2bIUaAlGaEnCWBGWdEbr0P/L3FgpOb0B/g9HwiVl1K12gZ1lJodSFAv0l5KPRPQJ2Qxfd8mm8kBIaJRKeAhruXNkuod/LNmvBGpAq6A23rjVsagOmYsmMU+iuKXVFW3SN8+VYqJUp0RxoPZBR55ng8ilvyNJbSsP4sIp27h+h/2Wwup8OEoR+wu9jheDzi9v4O9/f3+PDDDwWwhMSJ94MCHGkuJbSF3jXkJWcp8ViUBx287emSWFnyuIAMYKzKf6aMte6yilmWD5WNt1H15rQzpo6t8oYlPQqrPQ90QIHAlM0P0uabwS6kxnKDnJtn6QOX0JICXiMjdj22FxfoAmGz2yHEvgC/TARQBPPs1jQ4GMjkdJF/hPTc3jb554x06D/NnIsSXU4ZluTL/tqSOzJn3N/eldC3/XHCF1++wi9/9Sn+7//9f49/9n/5Z/jBD76Pq8vLUlWGocWsmQEECdGzNYeU0K1b/9tXpL7pxoxvsdcrstzqNXRynRO1YHKO/NVrLW2BByCNbouEVr6z3BWnodFrYE2OXQE//NnqXyczpmXJFWMdL9XTV0CPGKjop74fVQ447c/a6/O/l0IVcgQY0BBgQC0hSmLlIOfQMNQ+St6tVDzf7BlmIMlzwl2+L0Us3LTXvZZRlGLhkQFdDkhDh5QzNpu+ANEe4JhSLqXpU5Jy0Ob9N7P0wXL7kP4vhBqOErTaok5IoZF6jH27e/NreXBY1zwJrjHnQlArvzcl/sHnEJW8yct7lAVnLpNW1pe55OWYkmXGlz4mdXmepwnTJIluzLLgRgNAQlrYH16Ogiwzr/QxNB00pXE5J0tAaGmlK8CQyzWwisyu3K95lhMSvWuToWnrB2ir0Nl4V5+/uL79jFYZQHNfm7cVVy//m+X8rYImb2hLhdb3qyjMmnzMWzuW1sS1sVgOCXuOKQoFXdbYwyw/doLNck4VaEBlYCLkOSGfKjoKdlVQHI3aPX3iI2bxZgBXgGDZ1oT4xzRD+Kl5L2KFhIMRKJ3eeUmv9ptGedd5P1GOVtbIf1nvLXDnOZpZfr4WV7kyYJiCEYCiVK/de0nTD123fE28RqfaBSzE5wWAwPlUcTYvINlz7tdO4/JKF7vvE9Jijut3BF1j/V3Ssq0gqS/vcwjZfYPj+x6QWVPsrf9hJdFf2dP6fun1EmKbqNHUvvKG1Jprp3Co++BNyp3t9aWbpqdHc9cXQSBp3pb1e64JXqo5tX1Z9KvQTKNwnfLQc/zUf9b0SRXGkAOmnIvlYG2cy/7Y2IVP1fmy78u6uT3v+9kCD6GZ47X+nrzXz2JYT9R57rfnlHdltyef2bOwmNPlfrXvHuKujXyhiv4a4OPnfbmG0s/FuesYg8xprSq1PIdaXtV+bjSxJsf4a7OCWjHGUhVnHEe8evWqJAi2UqKJU8kftgS17HXlY6F4d9U9CjDL88x62fSvTEXDTXR4xsf1/IeGiJVLW4+N1ov3bWQhAZoyJ6s0C7CFe/hQLvFmW/5+yY9kTgCiXIY3WCndPiISBDyKoeT9YP0dG6qjsquXmrmAZpbL7YGxGU01AvfJ8NuxoHoPlJ8QIcQOQV3t05xxeXkhY0wJ/+O//bd474P38d5772GzGdDPvZbPrnTQ8H2y80QNFhxWQJn1dm7vP7ad7sX2fn791nhOy+O/Wh8eIxsbS1i7XvrilOST687zR5P57fWSF54DBJb6wDm9QdY1FkP2KsDBLfBReK6xAutbM5RKN2v9OycPesPGw7pL1jmXnFLMlsvDn9MoeoFVKzP+Z+CCVUYpv8kq58Uk6aC02pyviJJR58eiL/3eQ656ouVaiVGSlArgkTE7gMPzdF/tzIMvyxAVmwdvEF9WYfu22tfMwVEFCcATgArby028VBTLNdVT4fyj6PQeKzy3EfNFTkAkQso1+lDADfmbFdzwlSesv4aSM8SFOpAmhCvMXx5QwJfFgq3F2HqwwX9mGzs0h73ceblxzhHGGrNa/i0Vyjfd402fn2tLZvAmBW/5mzUh4m37sPzNw/cTFJnRKiuNJoeW+XtBqmHmjnGZfcU/UxhOWve4QdvfzAJwFHcwdRUviqpTCHmxnsVTSunKhmAC0vocrCs9qxRH7efk/q1iU+levaZKjc06V0XHH7DKGXjJIej0mU7ZFUGfYK7dsm+rqEMGIy32hF/vNZ5E+gBTzCoo4+ZCedpSSqz8yQ3NX8B8Mjf+DC6CiX+9Nn63h8z93lbDEni2s7doS+FGGV6TE4gM1HIj8uZsObGFJr2gYfc0Xg4gG98lwOqq0gLOFuWjKn02poauAHBRHPTzxrNGfpUXc25goWQ+O0P/jUTk92jrYVTPjYBq7a25D+D3KFXuYP1s9oCW7oUKjeRoDs2/fnQLAdHWruwz82ziEwHtZAMDCDGA0hoPE8+1Zh960uZ1Haj0zfYQEXw5VHZ9rQqzPQvlbicCeLssMG+i2rmWl5lq13AU8nyKWsWoJUe93n9QBVW7l39d5sl9XnrK7b3KyVHmh9q18c/XPWhJI2W5Tak1KaU9UyzvU3UDb5sHOJaAYT1uWpmmsi2uciG4lAklItzc3uLy4gLb7RZE4m7NJqS5exVacA8V71laGH1QV4nd3wlbqyEpJmvWuXbflf3FRcZj5cllTh2PbnlCmbyV9/WPgaKgmdeE7W1bc/uZ8X+uHwD+vf6GCVI1KQZ0JB7FoetK/oOyy/352HDYur/rSVyfJcfZiuxFshanp8jKuWK8/eQykXO7rndgMWEYNkhpxk9+8hN8/tlvcX+/x7NnT1RGr8Y66+cqwIGHDQtr7esoXUvZ/BygsZT91/r4Nl4nD917+Vm5zvOE8sz6eaEPQuUTnqH7Pi6PxcUcLn5Wr3H0XM41dyb6MRWatx+YAu+ADc65JCX255tP2ZYJJbTW5D/yz1mZy3Ofe/ndn1nrQAdAiKBcdTrfLHzHwIiiAyIghIwYRf6f51QmmrPyxSgeU6z5Jr1naWYJgc3JJVvW+TQjFKk3GWteQPMYNwPONFeAQwCXVIBq05sNiF4Lq17OhZdf3jKC7K3b1ysTq5T58MKeP0Sb70w2tsPxAcZUmIIJYarc1Y/IlYsVFs8pIVnW2PGIeZSSVfI3FnefqBUQykFt6CBVd2OoO/QaA/VMhSlgRptc8TEMdA2Q8PdYa+fADQ+YlH7xOkhin38VIOHcOPx9177z1hrfj2+6D3Zf39oEePLvPM+Alm6SShj1+C8iEokbp6CebRiWWWqJoWFRlsOLNZESkOdZyyHOlXk3/aPSlwDHqHNGDAExCtoaXVgKiJr8Fh5Is/l1SfdPBG25DjCB+5TuVmLTywmofabq5mp/Ij6aW64JenZfBR1yBihIqTBjuia8uXCBKlgGSIUjeeZSSPMHr+R3kO6zi08sIRI6GcZok71H0JhM67f8k6F6fM7FMyHCo/ncAE2W68d40sm2q4tfBNrmdZl3r44tVTOAKCKqwska36nuatVynhkgcXdn7k77crYZc3bvbe0XyjZg/FhXpLgrLx8mgq2usn0CP9cnY4S4knadhYDIPbsugOeshzaX8CdJTIeiLC05Sm6eJf8Kr1zjP15MszEL8GAhvzIF8iRSCw1ZHEaQJzYnus5hUWLLY7xXYqvkWgWhdvpZR7O+oGI9bvdv5gxwAGdaKPMEWFUXyNhCDOiiVUMQgUgO6lCua5TU5uFUp46FAdlYLU9HF7paSSmlUjlFCmMwQuAyNuPH5fYrxwQ7OqVQLYq1g3K3TKre6pIGqrTY/oIXArpxBaMF+bbtizcgPKBocP19pavyC3m25QdDAum5U/7VHpdQTBKLNZPEk8OzZEBKIFrMuBur95Kpslv1WCgeoGuZzxet3wzIYLy+vcUXL7/EbrfD8/fexd/8zd8gccaUE0ZNZhdCwMXFBeasoZiIjcwSQidnAktlH07qbs1cKhclTmUuThXDSqNlm5+yojrvEjksZ7WrDOAvtXVdVn9r5F/5oFIHizexlWW1Sg2+v00vmSXMQn/r6c8SNPvzpOs69F1EFwUwpqCVCVkHpW7pWeklFPqsNzk9VZSzkFUsXNlstJhxWlsD5e2Libdtycx49uwZxnHE7e0tvvzyS+x2Wwx9h+lwwM3NDV6/eoWPP/4Q4ziKXBbNwyfAcsro4/XcN77Pq/35XWnnZPGvcp+3uh7ra23Ng71WWczOZwcJnN73oaEshU57ALenz9rv7POgYR1wey5nO/udhxXkROw2QxFXmA3sY0ltADQ6HGfJ9dWMZ6HP+tcnFaYWIY+Vd2hVOFfpptUHqblH4TcMAAGdfh5oQhfb5As5CUO8urwsAIcvC1uqr+SMSStzmpeLz7uVc5bwwYUun3PGOOUSar3dbsvvLJ/SPM8ldCWlhP1+X35r9/+m9Lm3bV8T4OCTCVlrRYk9c5+sylXG6QHhEfPmnsIZq6szkdsvujgpIaURczpinEZM41gWw/J2COIUSh4FTtW9nRiqLGQwubwKyTYGkHhF8dNWrO5oiR5o3auWyr59J0DLunD0EFP04IZ/bczUu/s+BEg99MzHEuybrjPhyffnIeT5q7ZTpnLaljlFmuuKhGGCNpVD9DTEZnEPo9EsYFsGSsWUnHOhc2aJ0Q2UC8iWU5vhPwRSJa9DDAGs7mSWx8B7DfkQlZRSSXdTLaW+z7bmLU14mixjYjhrPhWrGnNqQmjYMuObsqoKmzzYPtJ9RuK+F4OClUBRvOrcqcCYcvPMxFwFtqC5eoqA41SFBY9itHvAxtyupZ+L+jkFAmUFUNBeuwrW2do8QNPtM+WIdl8WRb0c7s2z6rNbcLTd83ZpNoDoTFtaaNs9ecofltZsAyD8b0+esXJ/Pw95sV7kaGvpxWB8dvmAorTJxfUZKs1XAccUYQtpOOUFy/w2FjPeVlHxv9FOaFJrgtHsmqK7fo42yYUdL/f5MijreubzFpG183mNXk3p8XMcqIbhLefd84hTRcKuaZ9ne9Pu04xxwUuLxck/h0J7P73p8n3Tk1YLk3GV9cy1j0uvlpX5KncpaMs6z/TztPz9+hm7dNc2y2UbYmn3pZXkrH4PrBkPrMm5gzIPD7U3yRoyjip/DcOA43HEzc0NXr58icvLLd555xqffjqUkp+27n3flzKyZjk066BVzyghoBzAxAgZ4pJNmsyU67jPKrMENElaXUWx5Xj8XvFKy5LvLPmi//NgAYGVDVhiQQKXcGhvUCBYOKV81e5BU+j9s+XII4QYwSSlaadpxDRPmHMuBsMCJpDl2AilX3DfyWDc1LAaJ9Y8OGy2AzXJPNfXoAU+TFVmJsyTxP3PswBVnAnznBFCxnsffITXNzf4xS9/iX/0j/8RUhIlzcJ+bfuU842A+P9n78+aZEu280DsW+47IjLPOTVX3Yt7gUsABC4alyAhExsDaa2WaejHbpOZzCT9QL7J+klPMnVrNvGBJqlJCk2R3SRFghe4Yw1nyMyI2Nt96WENvtxj78g8p6oAkAavypM7I/b27cPy5Wt9vobczy1jbabXy7vInGtrfO2ztbpH+eNdZd+n6gcXPG3c54aRGltxFYyJRN8/1DYBWz8rber4/Mr7iMgC2XX3x/frTi6gMJLIyNT2eVJZjC3Dm1Sk8kHSTC/rvHq8Ht2Z11xmWp+gaWJHN03y4XG5p1YNMi2AdQM9JBC06R3Mul9VjeehVhidBYcBGbV42upS5Dqmnl2WxQGOsf1IBbWI1WZzXdHApApwmExih7ZrWdlsDr8JQO+p5Z0BDiOYcUOVC1x81jNlO30ItXXC5iBI288gDOiN/kr/lgXJqqWqr9AZ5+WMJaS/iZkdbOMwoZpU+SON5ms+KIRGiEADZtpr+4Ww1udxQbiZkI5HEwKN+PsNNzLQLeYYBeEIclzMEy4Z7FZZI8pRmHubMgpeI8hzbRG8y/u2io9v+JuIOr9gf6/d057u2nMh5AQhpKNc5s73OSrfXIX5RsXYBFx5jmDxmFgVJ2axGqjDe2ObhOaVrpW2onDQ+rAyn9aO0OtIppvTwQHc0OdM0JKYcHYGahUwUEWIBVH4vN1r16z1+nokc9dJ6j5ivIi6U7c4B1u0+xh92XyJnUfPA68+91i9HMYBdmoXGQwGSa1xPQtsa1Y9RJYm1ubaADmtyiO8wceob8uorDcLuUYr6OqwxhEMiMBFzIy+6VKhUqrPma4IB/9CI5pSEIeCKLTV2iM/rAFUPUsXtdsMpLb3CfhwCVirzu+Cij2fiECSZ7UFR1571or6yNq4NcuJZrZa9RQGgFprqNVD2A98Hm0eEPriY9GJkN1cWTN7UMaes4wdspYMoF1Tgp+6b6wJ+ON63FIcx/e9rXAU+93vN5GH9XuPPjnwtfFvW5vrisxaO0d+s3Vt7YvvHYX5OGey12e/tnf1ayKsHV4HD/uxv4wPNo5D3KsjzVncm6UseDgeUblit5uw2+9xOp4wzzOYGYfDQcB5lYFY+UFizaQAWQPOnbiPDSHsoYphlP5HRC0g5ip92o5zjY4iDXD3d1x/BuC29xg/jr/bXOUszM7MxTkAa/0866mvvysFWW4AOLR+Ik21WRY5zNPTWtZmCQ80HpIigSE0Ulo+rBNQs05E3FvticaIN0aVwnDQxefMjNPpDHO/zZOl0ybcPnuG4/GEVy9faaaHWWUm2xnDXIe2sfJzwnXw7psoW6DG+PdjQEYHjOKKXHWlDWM7xnoB2+9w8bftR/0+bJWgTd0lS3hUBroGuMSWxV/9MmrWap2uJ5XrYBktKi0QacBged4TOpicbHKtPa8WsBae7Bp/vugDs1vBme4VdQEAkh2FTO6W9hqdw3my7L0+BGRrvoI5IaXIl9mTa+QEuQ7tMF5SSvVA7OZqsmiSg2XKWBaN78EFlkmrVLNeY4ASapYsY2VZUHJG1cN7A6IBeIyOeZ7bGMdpJOp0Ku7m7Nsp727B4ZOBRkxGxNQabYtLzIUlx7B3Up+x4CgcmBWzCZxB0cPwdxSwu6YxuFQs84LT8YSH4x0qtzScJji7QKAwt/iLl7CmEggVqSZwklPiWgmsJ+PETXDYEuKaAJIwMjkAbqpoC7gSxFQ/XQoXjzGxKNw0E890YSExWhxEghuv15j32KZ3RZ1jW+350a3i2vueWrbnJgiD+nnOSYTFEAl4ZFSx3mr+tAyPaMy1ANTcQiiJMJNSFpU4NJ98U+7fMwraLXAPwFWZSUqoesoFMjetxgCnYBIntK+bPhGImnlt+/FWjQOINKyzzhnF35kCaKFiJAnoPhE8RoPqUWIBYX/7K9WlIdCdC3GhPfZjq4dJs0+wmONKRpEEZLRAhkMReiOvMs6J/V7b5IztMMweRxq3BiaOecNj/U8rHACaLSUIqGURutPTTyLClAnghBKElibtotXHsT7rO8NTJQOwBA7MUHDkQlQN7aEgMAez97iuK4GpCRzd6Z7eS1y6MRO6KCia4paVtyWyvFkabyTZM4AHmKVmFeQNZQb0lNwOKEVAGdUf6oQoi43k+xgTUAIvZxuoWI+6iTC7D75t+gjjYGk8AUh6ULVUSprFxuQ3yeJTfRqrCYqEFtuiozO+uI5AlQtaEBBV+DLD8oJFHj26MoxlDaRYU/5NECvqxhk/707uvdWNJ2L4Zv2a0ANWTT4RepX58qkFg7l4Db7iunVv17Tqcra1R6+Bzmumuz5O/qxzuIEX9e+YpuxWhVZqje2ROmoV14sSTti6NRZ4H9CfUlotFNrZBHYdU1UoKCdMux3mZcbDccb9seD22TMUNYUmAPubA/aHAyin0EL5qWBkZSqW3Uw8bnQtJkCyK4sSYy5YkUa6kR1JRpdtv9Dt4KHxkpx71yNy9sHhun9J5KPyt8liUEZTJR12ietP26w8JCWTRUQeSWQWLXlYW6LqV6ooyxnn4xFv7u9wd3zA8XzyjBbG/5KCpibfxrm2HqTGtZVfAg5yhE53wxcu2I6f7Q42MFffwGHgSA5s3tzdgdT98PmL5/4aygkPJ+lTnibQuWU/tHVUuLq8nLOm/A4u5yMk822Vt5FNHwNFmC+ksEfr2pLlVwvpc+EWPzYg7oGOkEEnft4/B1dokd9ivLv+w+lfmigcmKB8raVBiYtG6Mt0Ld3LfC9kjnaw2l6rph8rkzFGtrC2zzFzZyEN9NZel/E5qshnmjUmDECTs8yjILFndTL+K5Yb7UDe9+NaIKbZLLqrWnOM7arMGlQ6WHWYJUftdWPJnlIUMIWmEmeUwh5YNFpwlFKwU8uOeZ6xKMAxuvbFA3cD2X1Coni7df0O5Z0BDjGjEQHMBHBvPPrtxRVrVcIANXslUYcKWP2ho6Jl25zlJg4/FgiyE3hsMkv7KTPKckZZZtS6OMJF3Auw7QSPQ71BqKF2Cih5ZsPfYfC3TgyisEDUcjd3dwUQZMvyIt47jm383J6LaNmorMVFEgVWjzwclJE1EGNNeLViJw3XxmUUpOK91wCTsR+PFTNzjWbk8vkEmxs5/TZriuzWGylNEJqsF88bIzbUEsyaLaH4aW4O4AOYkfOkaZMYU07yk7LE8bBYHsQiTJgz8DBOzIylioBYidRcswlCpqwkCiIFM8piTFcErpzXxtA4TRtrAyIlza6uO06inNp2YLnMISZ+yWKYZFHOSK1SbNdJmTQbgyixnjYzvJ2hp/+BX9jnHkxKOhfmo9+YSOViC+2hzRFIQodWBDq4KW8O14mBaqAMa+9Z3lld25QK7JQt53bKZopqDL4Uyf1SEIbPDynd2QkUGSJkY27mCEwACUrvwAMlteQQc/5EUL97nbGkbeOxLVvXMVhpoxVTioXEs4NFy1LRecSETd/+jkpwdKsaLQXi57aWzN86pwmcCWLKT4iwW+OdYXxhp9wAWGiVITFSOPB8+y104ZQt64DIP7eUrwvgKU+roA0AWM1k9VyMxTfewHyg7Qdx01/jfXH/sGKByMz/2EiJw5iN4xivR9PRreLxRQBErGAU4GLdWwDH2t6RiFCwaJZpWbApEzInMGd4UG8GWpyRDGEs2uELzmHXEphS2A4hy+C0NqHt4SYQd0uSbTwvr5vS1+brsX3JMofEfTbyhnEcRVBtgr/xk7VxjGskrqe4l8ucFVQumOsZSz1jqbOk1QT5GqDUFAZb9hdCOXROzDWFdE4ALOcFU8744IMPcNjtcffmDX7yk59gv9vh9vYW+90e+90ON89uMU2TKtRNqUkpIaccsoXZZKgSk6HMWGPs6JYpQrPc660NgrKpS2uqI/f/dPLY1rxek2tiHe1z4eeamFrBBijbEtDU5JCcJ/0RcEMCcU4wwF/2QSEORgGXBeV8xvnhHg/3DzgfTyjzIiAxwqmvD95IQzG4jYB33HZLHcAta4gBKHE+wa68jbu7Z3BRd9s0NdfA0+mEnGUv/fLL1/jhD38b3/nOd7DMZxAY2RckAyxun9lA0ZQhbqsaziuECfoPubzt4eK1202GXKs/8inT06LORpB9WZ/CJV8e6IBI5dbq3xsobRiGH55FRuzpznQ9sFnU2rWULjIVNeBlFVjWtZ6eMJRr47PGL9pYCcBxuWeKDBdBEQEZZI3K2DAs3pe9OyU7oCSAMyaC1t/iaEBl5FjvUouuG6BUseyI7izM4l4yl0UyqCxVrT4qlsXibhSUMmOeRc8W1xS5Pp/PuLu7kzg5qc2ClSbCiLDb5gOPXr9L+RouKibrN4LlypeouDJKCYBixBkqgMYO0Hzd9iUr82oTZcCGMV0oz1Wi1qB6tS5YyhnzcsKynFHLDC4LJCghSyAxUxqttirPk44mQ4VmJkHTTOOJ8f4oMAkex0M+sECkY4lC+2TDYIK0gj5pczPRVw4LdO305ZqwuVXWwJNrSHDP8JqC1U78xvvH90TTWfhPvNfua4XDJ2sm0K2/U55EgUAP2jSGCTASKNkUq4KaZEMXQM0gL1Im2BS1ogFnreGOSpLQveWEF9ISJpUoIU8Zecpy8pZNSQRShv+NNkRORwYENLgBIrh7dF4bIRrGnnRcoOBTpJe2SbWx72lJigaF9NNkUf3Ybf9tcmUM/fWknxmfgNGmrF2Lfdq2QBNDqT2v2gVBTKDJ1lblTjgGka/DxkMgghBkfSfSQ34SqZe4f3/ru9GgmC1Wv1EADuF12lJXVptiLfFSpHfZ0BUdbzH/b/V7cdRUYw24VmkEEQAOUtWbGMyLxgMiV+psfiiRpCWzlGAA3HzG7jQZVuvTkXbaqKpJmALSCx7wPlsn265g48ExAULjS0pPbS238bBN3AC7RMnJHDb2TOrWwQ3c03cmBYqSmp+Q06/Ro1k96JVbT3jvdS+wk+Pk7YCuYzJebSYuEIDPQD75WOq3HF02QsY3ku3iRndJ5r2WdvJidG1Ci1tE2tZki5cMdux5vl2aIArNCNYEMh3zuGfYA7al1bYf+5zb/m6Mwxd94AnUdU/bUZWm5D1Vc1iTcjbhhQQHrVhc8NpepsKRLSIDMkAwtx6ZMvJmwNpsa56gfLP6KaXxBL9J322DYENlO7u0LimNNT5KEHmIDCA1fun0q2sxCU2GKQAgmd88YCgsuHHcv9paJiLkpEGnrRonRz09dPqA7HXEKCgoPGtAUj0FpKJuIUqbujaaHGNc2eYm8iTbSwRg2U0T9rsdTscTvvziC3z3s89we3Mjck9K2B0OYm3GklraZERS+uBC4KRgTeMmbQ6dTzWeLevBeKD1Vyz6lpllbyVRjna7HXa7vatAtr7Cr8DXlMy4yRnj/jrKWcbbXe9X+UB4SupiRYmLNJDUPbWBPBrsnJrLCpS2zEqh8oJUZpTzGcvxiPPDA8r5BC4LeCl6mCh9TjmBOKGUJdC5U037l9pMw5SrQJ/hW/+iU0ywVkw+tHoFbE85o2hcluT7pQAcXCueP7vFB++/h7LMegrOyCHsKTODapV+AqbmAh7c/OnlMdDqmy4jqNkOap7+zjUZ/6rM7vRuTFD+Cq3Stim/ck9RDkzcDpj6Ou2vyP8t4HbMbuZv4st11KjI6Er3CJPEdSF2ltCwHaHXV1KIrG/t7fsd2qL72xhu5ikg59ZBcuMVLm30a8P2Vt1TKxuQwaoHqgySNPaQjZDuI8TkewdRFgtm5/f6flIvCYhRgcmwyBWpXmagydOEqVa12qjutrIsBefzglJmLMuM87loLMFFD7UWTFPG4bDHPB8xzzIfrDI4cwPfgZABUgaujTtBXe/R2BPordaElXe34GAlKB9EuDlcXGwjMlWr+kzqj5vLcAWyEaqa82pQTwmIpz8k5oMmMOQkykMtjIUL5uUB5/MJx9MDTud7LPMJXGYhEG1XTtSCmdWKpSRUy1XsJutm3SCLKUFM4LmaibUsBK7URSWPvtjjyaWV7kTy4j5qQhvYvxsBihgo1JH9sMjGAKPj+62etc/H67UFG8s1sGUsYzuJqLOOaGZeQNxRIyjV2J8IWZcBfdopugEcmbKjoq3drR5JW6kCm46/KQ6VGerd4Q8KLTdzeXBEiqXOWosKw/oWknnKux32uwn7/Q77ww7TRKBMSBnIk1g+2I8pNEwhkBYszoKZrxot2emMjJIpfNDtoZm3NsVxXKvxp5tjF4JMaW6Kh1k4AWoGSwmUspiea+NZ2wso61bBnlJ2qwndfVRhsla3HbBCTGynPIlewgCqnD/aqbnFoCrMwXyvIfmu/BqipHuxMWGy4TV2mkzRgysQcmwIyazkY6fjaZswdAlnCWCciLEsxXRQVxCTWn/oYKLFQACmaQfm4muB2VTkFJ5PuiFmgJZAt9YXUbIzCMgta0mxGBwXYEsKILAAf7VWzOdFgRKhuWnXaA9g3QQDr2PplykklMhjyxjtOQ2uWBNEgfpCeIMpLRkMkpOIamack2fnyIlQU9ufogWHXLcJN4uZOdB9VECEpnuAwzbcKU2oiVCpOv0nVV5NmGDIaUzVNWGm8KYEJ07eZ0oErnKqzWVB5STBh6PFR04aDlXjHSyLAwA2ZpHvj2s8JfGprXriY65lSZVlv98OJSqLG5SOj1unQQ4ImkVHE2gM9COQRL/H4IZXRa1OO6AUBrPwbeOb05RCnAN1D3V2EHmXwaRGHcnbgUTwRBIwIFKXGjdLMD/1C+EJFD7UuuQZ1gBwwgAYSLK2yMeipWB1zp8SElILMMzGh5LSRb9XGqBHFGxJmcGUfU2M+/tOZYASrYQYwj+ClUhOBEwJKTMKZiyYQbmqDFMBqmJ6XSpKWTBN+wBgNVETSKJIUjtNBJECDLOvs+e3N/jiyy/x1Vdf4NMPP8SHH36AZ8+eYz6dQJPwj0yEs8aMWM4zqppa11TVxTMAhtoKO0hTKkU74SS0QMEik+ZJZIDXpyOmacKUJSPL7e1zAAkPxxOadXDjUc7TO5klymvtVNXcAtf3U7k+WYpHlVGMtmUdtb3F3u/WH4AqiVUDqkIO8uaCWhbUcsZUFywPDzjf3+H0+hWWh3vwckaZF+wPe+ynCfPpiGnau8VkX0K79VpGMYU1oYGcw6NRyfXLTnHxf7rP2r4grmhv7u+Rc8Zht8dhytjt5ODndMz48MP38cnHH4osXzXQOiVkSiiV9eRaZz5nUfRsH44aob1+Qwl9ankqkDA+s3YYuH1/21+eUmKg5rH+qD94GxggdTx28ALxefmsfT/WG/iByQpk66P1ocmhgAlbfX2xTtI64umeyn7KgKMBQFeCrBDLlHtX7HFsYuHiwvrF/eugxaXeM+pqjRdUVIPDN2Ru8bKtEpzfO9pbR3W6jprXCT80iVUOWNoBH0swarWstkNBAXIqQHLAwol9fxoPN6N+atkf53nG6XTyTCrzvKgFxwmvX7/Aspwwz2elB9P/dctUC/9pmnw/Fys1HV+gxSHzH0JG77L6lPK1sqg8tcSJ91M7AMbsd1NG1mwExawtVIEUwUM2YDuJy/vcAraVilkjcx+PRzzc3eN0OuF0PGI+n0BUcTjsQBdorjxfuIoSxGK+ucUkxr7Y5jNN2RV0F27CAujTBbXPrJ7orjLGzdjt9gAkqJIF5rq0lugF2rGOEVAA4PmLr6HV8bvRH/oxqw67Z2sTGRWWKIiPPr9rJaFnZFybL5wJYmZFEoXA1JlFDIUSmBIKif+pxbmwU1g7WQGLICjtvGbmfdkHP0WzuYMsftt/xTRYTYSTRKO3NnM33nZuqCfbKQnogKQgjnbJGV1FKREUK11WhNH0/YJxI6Lv4u9rUdOJ4K4RvhnVBURLE350h6ukfU0GeCitUVMGTCASJcR8gCn0GlhUMWxgSN/emMnQ+g/oiTkREhMQgvJ1tEMEFGpCkWI0FK5F2bDT1WZebeMZaTOu//1+F75vp3GRTvvnE3pwmNDQcOMljWdFIacLYusCM7tQTVMTApuAI79d4SN2A5L9Yera1wR6oxA4f97vd2DeOW2NvML4p32+7v51WSy7DguKEMY49hc+r0QZ0zQIHUG4br1VouGEKe1UmcDFnAgo1gRPB1RtDn1N2D4X6AhAzrcwwD4C1JFXR7qJwPUFnYb3SAYZrAJFa2UNXF+b29iWee7naLfb+X1jm87ns+9r27SN7v3NTScqIFGINnfJEaS2d9fwd/F7zIIJFaCcmuJAEuOEwCgkJ8JELW6R9cXqtHFoAaBFyUro+xPH1v62fptrVWz72t/Gh4RHNz5rALmMay8vOGAWDljkuzysV277jAIDlpmLkxzgTInAJPvJYZ8FPCwS+NLETTncSrAUpKQuDkQAlwX7KeHmZsKv/42/gffeew+vXr3C6XjEz3/6M1BKqMuCw81BXEWZ3c1yyhl7DT4aaawbZbaxFV5QqwI3rJYmIfsIUxGLPSJMHqMkmGLPM0pZNH5VFSuBsM7W6Na+6/ltW8/jXNrPXBbntSLDRKu/Boaa+5nJXVwbz1+0rpahQA7fyvkMnmdQYRzv7nE6SqbAXZ5AoX1cq4PySuXDtW2eJqXbvOsau/DLHuthtJ36EkRpj8n1+XzGw6s3+P6v/ipKKbi7u8MXr77Ai+fP8Oz5LfaHHb7z2Wf4te9/Hy9ePMPx7k4zRjGYFrHcUMWOKgOLWLtRjXE//rr0pedZooTGOaPuHnLQ4pJuom7R1giv3rv17ujO/ngJsuIjZVTQ7Xrzft0n7NnIA2I9azrSY/KLrN96wUuiHjiGMIj8x4rE/ZBxaCAG4BYpJhMbz4BYN/k+G/hRDtej3B/feTgcvD2WLtZcU6J7i/GY3/u938MXX3yBly9f4qc//Sl+9rOf4fXr13j58iVevnzpKWVTSnj27AVub5/DDsO8Pal2bSKigW89rbwzwOHBpOSvcI1w0ZQW0s0zou42SWKK2iuAFrgQbIZHUhG5HYtMYlkWzOcZ5/MJp4cHnI4Pkg52PqvJTEKeksdI6ghRm2q+/hyUvUZ0soG6IMncBXNMaXK/VyNSHggnghhxgYyE7MM3MI2t7+Jvu44bY3w2viMKzOOYrP0dyxpgsnXPtUU/CgyPvd8JHU2BsQ+49sI/2clSOGkVVbQx0vgGUzhBCYUSFjXNKnpiyRgAHevb5oLjTRzF+mL1Wn2ulMEUsHYvjek2Q/DHvt5+rCL9xYByI/Mc5+k6wHFJA48BUuNzyc3Q5e+64vRI1IQg+9v6aCDONbBPv9ExaLyGCBqkrMXEiLQTfQR7hj/yjiJuKrCAbPIpMArD1duw26ly4BtUe85OcaOLyzispsCvzlGYE1N24qYD2Oao8VqMETMAdcezUgfAyoRwqNJJRGIh0r0zALkW68PWFUYeZlZWUXm18bU5bX1uo8S6VsIOEmg8KhlrQEAcq1j3JR/sFfJGJ8ZL2jjJM2v88FJI9LqR0N0KQvTtFH6TkHM7EGBArQcaUJlyy5LT7U+DcjW2bWu/sTKCE4DtKw0UzWoZN75TvisutF6OYwPFrC1VneV1lcq4ypcuLxCZ1ahaJxFahhy29R1oSNdYBoQeg7zS+ChU1tDJZYCLub7EPcIsONjvAzOYBOz1MSQ43VsfjQ9VZszLgsYjWhPiRRzHCFZD9wdXQ4JpsqX2M15jlkEep8jpUNdFbbEeoOs45SyMMUkmJq5i/TJlPXhihsev8Lgm2vAo+4GxlAW1ZIB3eP+95yBi7Pc7iQtRJdMHWOlZgmeIS0JK2O922Gvq2EktL7TDNnLSBIanUhQjMnLhPgaxTNXkBXgWE50RlGWWbCN1EdCltjSJNheNg6FrBzNrgJK+rPIUfaZEgR1AoirATrWAvlo/c6doyeFLMyHnyO9UVp7nGfMip6h3d3c4HY8SCDBLkGA7Ea1oJviNj0YenQLNEMzCj02xJLj8wfo3N2LQ2hp/bsUkG/2c7J3JgzWWZcEyzzgcDuI+NE346KPP8P57L7A/7Bv/YONRg8KpY5yptqba+8K6ekwZXZvTa/zzr1J5G1nMRNgoE/Z71tP6uCUPmpzT5IDG++K7Rgu2a+XaoeJaLU8BN3rZvv98lLW29JanARx9TES7dw1AibL6GiAS38MMwR7jvh/aHvsxygZNz72MH7I2/wbGpkRdkNX4rv1+j91uhw8//BAfffQRvv/97+Pu7g4vX77E559/joeHB5xOJ5QiVq0pZdfNBJwRt1yufXuW/XP8/y5adL28O8BB1wgzKm9NqLAFJcJDr5AmaLyCaoEQWzA3DoxRUrhWcJFo4MuyYD6dcD4dcXy4x+n40FLBcgVRRk7NTCn+Bkx4709c4j02+WvPizC36yw4xki6YwCXSMAj8Vqdck9vXjyCHWsLyoCNmEN+JOwIgozPj9fxs2VZVoXiNbDDctmPC+axxbNVLhZeGkzuRoDDgtWF/svYNQuOy7aIFFRoAs0LmEUYtQC3Gw3baLFv48NnRsPDnMDoXRVD/dRphAHK9inpGjCRI5wiB8ZofTTaW5Zl1VVqa8PvFSOSGDXD/eMcPra5xmCK8f3jOYvxirW/mbkT/GNdl4JHz8TlPvm8KRl9f2ttm35fhk0FFqpNbMN6Ous3wdYGATIu1wWc57WYFuj4xvh7rMPWe+Q345wzt8jfyQIYoh/bcQO0sU28vn4jP7K2Zee5FACjWEY+EsfLflY2ZIKe9JolR3+aOfZ15JejILF2beBLU2tsfC6fjaD26AbY00MvjJh7ppXK3DLKhHFJKbqBCB+yNG+Axt7J6nKpmWTWBJhu5K/w8HFdMjdLRWvP2DZ51tUItODM9eI9cSx9bgYFqTJjiYJNiPEiRpuk8Ub6cb7oL7M6UZCme4e0UV3qiBTBYJLDDw/01ltxjvMZr2sCQJJJKe7POWcHqVnBllorTvPZ6xstdi5kE4a4wXb1JkkNTgRLUE0MUOotR3uwI6xZHRcLGFeLKMjNLSmBsgAcFQJ6TjmjKKeTWGTU4uB43cI0hRIEOFiSvOe9FzfY7yc8u32GLz7/Ag/HI5ayIKuJck6igEs8jB0O+wP2NwfkJICHt54bkGzxUxrvShpkNNAZ9FDDPBFJAV6LLwLGvJwxzwK6ZM1uYJTc8QREDhXmf8iQtcqzhvUX/04pIVUFlC72G7GSrFWsl51WauN5zHoQyBWn0xnLecZSCl69fo37B5GDd7sdSlk8raO8J2TSg4FGeoLqNkk6aJZBI+yVTbxp8gubZQclmOv6pcqpNKvXgKSEvZ12OB6PejA549NPP8JuStjvd/iN3/h1vP/B+5impECo1CvB1bU5JqOYbEBFFRRDs0zxWC9bcsva+hz3k8dknr/Icq0f/d7d5I3Yjy2ZfEvviN/H33bfU2T8NR1oq7S2Pul2ALiQCcZ2dnqVGStdvI9X+7OlK619Viu6vXRtz13jH3Fs10Aku4/L+h61Vmffrl6uHO8xXXUso94cP5+mCTcaa+kHP/gBaq0efPQXv/gF7u/vBYQ9zbi7u8f9/UM3tqPca/Ue083F+x4rfyEuKlbWhf8CVjCCSwFVOXUxf8tCjAVVfDPLgroUHI9HgPUkYllwOj3gfDqhLHLiLkEcE3LeyzZXawuQFtqyBVxEgrZBjpMcBTZzhRhPEUfBO56gm6IxCtzxXWIWPDtYAzQlxogu1mv9yTm7sOBR9rkBFCNQEstI/LEcDoeLOfw69a0t1rHutTmRTfTSdNTHsI4MQX4i2CH+3n0dItQAC8QkF+prZuPnzystjWb1ZLuG0oX8mB9ZUOFVOGdmEWA95WYU+mVMjvcPcvKYkgr6Cn/UFean0dktnSyADmFtJq3CaI0eoktQZLL93JArAOPcrZU1BT/OZWSaRBJ7ZO3ZNeY+MuOtd9szEpvhUmFfq9fGZixrAqtFLWACypoyofVGfvDw8HDRP5sDu5412BpRH5vm2sYHYNVcMAIcsT0S2G9bwYptjn0aN51xjOxnP+099s2a+8XINyKfjb/HtgAKcExZYitwcwuM/LWoMG+/t+h1jbdEM9Lx2ZFPW7GT5sibR1pLSVwU5Pke8I73xd9Wr7VnWRb/sXmcpikcWF8CPms0aXNpdRufsM/tXtlPJgUzJnTBlXXM7Tr2I+6r9t0oJMa5TwEMt1Rz8e81S5GR5lYFSwBlUQUxSWBhJlF8EmucHj0sEQsF1mDCysGH62KAAjQYdSYgiXVDpJk4DnGMHh4e/LsxZsMFLWrAzeiGwjwhpR5MsfpqcMsxgKPWfl4kPseC8/kBx4cjzsczltMMVMakWUsyS3rWggRUi8ej4DnggFSMbMT6r3wtCN75eEQ5n5A++ACHXcaz929xmD7TOETifmW0ZulPUzZwSLdJhtZNoAyNB9S+k0QKBOakyi5D0jDaNYGQVVEHdvuMykBO4q6ynI84H+/lDfsdxrSpqzQVaC3S9kjn45pb22uYGZdv8Ccv1lZKvRvLPM/gUlCXGfd391hOR5yPR3z++Zd4/foO81Kxf3aDUgWES5pOjNEO0CTQn6Wul32e0uDrbnKHx7aBrCnH4hjGWmy+3FKm42+99RYR4XA44Pl77+Hf/emfIiXCixfP8emnn+L1q69wPp/wn/wn/wm++93v6FjMLmPVWlE4Wjzq3qU8irLIQ98m/BD52b9fpd+Lo67z6JM0giXr4Ma3Vd6m7q19wcqF7uLA3eV9a21Ym/txfGxsY5ydNR1nlJHH62uFlL9FOSrWvSV7mQwQPQnWxmxM136tMDPu7u7cvXC/37tO+t577+H29naQBRKY6WJM1mSX10vC/+5PntwUAF8ni4qeXGivLr+/AE0JnvLVfgwdthOHWtw3MSUC60nDcjrjdH/EsswoyyyKH5miWLHMM6qmSSQI00skObVZU8Z2DYMphQjBEhW9r9VPZ5OaatIgoHv6Sobj0V7nsImNiyBahJjgFt1YRkUjCu/2+ZoiGsENMxFac50ZFYvY1jZE11HaUbgag9mtKUEjsY6Kw1rd8dmohIBCLIGBSdgpjm2yZFlRvF2MlEzRbz7KzIxSgbrYKUGvgPiJGKICFub3YrNTCQxN1DJrixb9vD9xZBsnFiGRmTQ7kCRS9soGX/9kzsgqEI1juKZgjN/FObrcwFo2GDtBsf6sFg2CIX1BszLRz8lPe6BRoEO9XWR8pQ9qq8zm0Or139Zen3eCnz7ZM15H4012bSdQLjyvdYsRvheLgspQU3nuNkdvEzfBy056QXqCa6CWunSAoeOsylkI6nix86rAaOMmcxTmk6scYFHbte1cE1xRqoy1jVrXaiJVLtpXsvKUhjfm3t/C5uYiFhExGB+pgjTiSMz27KjAwufFAAguPrUu8JtZhK0r/ztZ8Kp+TcT5d7pHEA5IlOCWqrhXph0IAECJXTgiHyeoS6a631SNg2vjFMbYT+Ip0iMwL4sCDAKks7aF20xKAOQigfegY22Am/32g1cKiocQpqyx2H+bRd1bobTNqBqYVktp/NGAG8CsCOWWBrax889xH0kpYUptncao7XJ/CxhqNNDTh9FG6KPNi+7RtqGLzEFANX6vYFOpTTEya09X5LBSoiRs+48+Feip+StXv25KngFM8HXIDO+nyDFZx2h7T/TpKIsrmkafHsOMGmBallniTswzlnlGWQpQKjIBUyLUaYdEDFoWyO4JAYQQUtZCz+LNLYRsXqSNz272KMusB04FBHU/2U/YaTrQKSecZ6GbeHDTMi0Zx9GgfImQkwAr1UJBwNalWDWa64yMi/ConJvr05QlKGXOwJQJzJLuUGIdJZg7Rq09Tcma7PfGqpbGMfZP43sI82wA5ZryAzCJBaDvBR2NSQBldtmv0bSEmygyj6cT5qXgfJ7ldPTh3uPgWFUCqk2okDgwpBZ2Mozk70tIId4XQUCfIp+Z/MU6urYeA+37uoudtNp0LUewozJjmWfc3t5gN0149uwGb+5eo9SC589u8b3vfQ8fffQxnj17JnNAZhHXXmGjxrp/VHCQvNre/rbK/JoM/+8rqNH3YV1p3+rXY/1/6nhsKd1/GWWtD2vy71OetTLSS9/Py0OpNR3InouHDmugR7/GICEgwh48Xq8BUWvg61pft8CrLb3RABGz3Fh73vd/Skg0OY+yO6vL1ObODBzfKlaLlHcHOFzg6Bse/+7YNZFGbNdI1S55sAMc0ImwoFClVtR5xnw84Xh/j3k+Y1lmnO4foPHeACLUpaCWAmL2Z7MGrCpQs1NrF3pF2hmyKcDGBCH1sBFI6F8MiFZqQ+jWwIdxTOJ4GCGvnUKKoN0/O1oTxLYYsGE/hqDF09yo5I4WJFvtXCtbgeMiMrh1yr62qNYE33FRNMCEFeBAU+7RlCETbpqg2wAOE7ZLqQ5u2DjUylhKxakcEZWZ1m6tm2O/Yv9o+GxgGCZsj4qSXetiZpGSAE0b50JzjX1s4+ToKpOAfAMDGenxsl/bm37PzMwMWe/z/qwU/e7ivTIzOgys16JwGJBiwqBVE6+9ntHfsGs3e12giGRHOmtKN7mgDB/brY65gM9NvffbN8bC/Ai5XpqyE5EGOmxjyZr2VtwRCqKpv4xDGxDjQUbb3bzClPOmeFDoRAkof6syDnZPxzJMqtTEr+M4DJJnBChCD2BKid0T3XYijVtV3T5TGZULUhDSlIr8IeaCyiSKQb6+ubf2G8CotKVKm1lHjPRmiozxDsMYQzPclYIIAoLASEUrpQZachhr+70sBQyJHi4++qJwkL6MQQ5qVY1vVTwzCDsAEkceOm4MqCLQB8ltdG3WClUyunAfcoADADwv7ZRZElRI+0f3THuyKXzynlTb2LZsPHGcuZuDbt64fR7Xg2N/1qOqY2GDoHtKZXE1sAw0Fm3AKne69kHUWilKN23fsTZLeyPAUTqgr+eNjQ83PtXHPFmLzSPPyx/zLABHSm2/jBZ7RDIfS1mwzAvKLNawZVnAtSIDmJIotwksrsLUsrlYClwdOrXgCEBoGyDsb/aYz8CRLUqRKJxTSpopj7DLALMBDim8B13abpAGVCVu2bY612jy+XXA28BqHS/LFJQ1Cc2UCNOUYFYuZDKiCIMdTcFpqN9HIrBhgIg80ssxUVYalQPyd+ma4UBTJCNnAV5Z2+8ua8woiwT/nc8zSq04zwvu7sW/fV4Wp18DT1LKTjOU+kDCxOKWR5qK2+NsJOjnEoTfesg+8U1uudhHbMAAr9s5HSVYDI3T8Yjnz55ht5uw2024u3+N589u8fEnn+CTjz/B+++/j5vDDqfTvfKMRpPSApsfXR9ktGA8cxzzfh7Wrq8p9T2/2RKC+vJtKvTX5Oz1tgCNnrf7Mu6Xj8mJ1965pWRv6UrXytve/651P+U9T9GdxvFZA1fWdKEoE119F8F17Sjvj8/Hd6/pXGtl1LGurR+73wJ1MwdXusAPrYibmZhWigzMUdBvfMVkn/r28/7uaWJr7QWeJzKKOODGksyQrEDMSKkwUArO9w+4e/0ar1+/wquvXmJezuJPuDTTYzm9LgDLRjolcW1JALgUJDB2U1o1Ux8JCbiM6B/vHZV5gCSn/AoxRSHDAIZoiRGL3VtKwfl8lnRpy4LTecF5lhOX8/ncvcNOPfb7PQ6HAw6HA549e4ZdCNA1uijE9rUMHY/PIXMfg2Mcj8txeZwmrqF68b7uHjJhtzfdHRe1UdbYLtZsC7VWBYAm7HZ7MYteCk6nM17ePaAWSVPXKaKexS0yqyZsNp3Q2tz3d1yaXBlcmutUE5yqK2vMyZIFAWy02d7RWc4okLM2dm9btja98fMLJTGsofGz2K7RLQZ+GtSeGRnxuK6uMf5YLE6Qnc6P7R/dJ6zta+Pn70Obk8dK5ANr7+vq5V4xgQsi65tm7PfoWhCv19ZXrfVifTxWrL5oAnnRJmLNQlQxhXu3hCUAF7xpyx8UGJZYqG+rD2tKxRr9+pxKRY+ORxxja7N9Ps4Ns29RWv96nWP7RjqPylLMggRIzARpA188s7Uf2zuvrZ+icRpYFcdRWVvj69GiY9zvjIZiX8Z7RlfPaIH4WNtb/wJN6GKtzM5vwQ3gALODrtV4dVjrgJnyQxRP5f1F+Xdsve3dcXzsZ6SZteJ7TiAS2xuMN7W62zox+UDoonq6+nF/RlVaLECdC/hcwLMc4GQIdpAgQUdpN+GQ08WOxmyWPmqtFcYbAG6mjLLPeHbY4ebm0AKjLrPUQoSU9zioXAZAA+o2mdCslCzbLnMLLmtWHna/TJDLxH4YVSHuKEuRuRLPNsJuSrg57AUnqQVIAnKlTCBqFl9bysoanxrnMNK4zfsan4tzk8h6j25tmBVHpCGXKVWu3O32uGPg1as3KEVPPTVbHlJCTnvkaXJw1HmmScsKHDjIYdeoGlMHYPQxRxoN1jBeDElDL9ejcheviQi1LHh4uMdnn32CUha8uXuF29sb/L2//8f4e3/8x7i5lRguOROO7uIFTdeteyPDM7ldxJb7GnLQY2VNBvom7v32y7Yye22+nlLWFOpvsu/X9qqve+/b3P+25alVR+t+eS4chm64Dstu0SfHuNC145pTXdMOwPt28sV8re2xo6xin0cgI8oqKSXXSe0w/3g8gliTQYTgJ2vygPz+i7TgqBVc7JxIPxtnkYNobryIWW0MBd3PpBg/M6i20xSuFfd3d7h/8wZ3b+5wfHgAQ4NigXQTk5NR29AM2G/bBKtp47Q66WO7t5SxUYBum1Jr+1qdEeCYpmk9bkMo5ldpBDjt92KGqH7JXp8pYQHg2O/3uDncaGR9yxt/2UcruxHgYO4EmLHInh/6r8h4E8jke4JGdS/VUXQGurRF1wqFfxv4Tu2aAEoKcCRLkToCVU0YNXBfAnCqEFSr+oZNmDTAFR9POJ4Z83zGvMxYiprXhmwPzKwWSMpoEBhBt5eGNvhfJjRcMi1fE1UFcDDAhMVONnUMRDCH97Fyc0hOmkJwVD5HIOCShvsS2xbvWVMUr20Io4Dv83uxlqoy51FJNWaJfiyDoN+AkdiO/pleUXIK91NNEfaGduvzkab9LUF49jaEoJRjXSZ02yl/1WCHYrIOJDfPl8/Nfx6AZpfqkZRxHsbPzO9/bd7iBlSKuWIkd4Egs/ZgtQBQrd+ouZrVHgcFw4Ry2+QgSrFUxUhp2AhtbKlZzzmV80CvYbytckmMdBkIOq6lp9D4ODbNisHqlhaIjDzSudUv1za/ciIcwbm4nqxt+mBYZyW4u5i7GTNrqmqGmCwFaywNimnvqPYfV8RAo3HexxKFiEgXl+AFaRDnpvw4aOiKd0W/5qy/I22Sj1f7WIBeExBqEbnCbuDCeojQXFbM4seWRqMX04DlpLgSSYwjbj9VfyjQuAWtBEFA50YobqlRwUCS/E/EAKtS3K/ORjOm7I17mUMXDNXYdYzBvl1ZhRUNKDa7V1t7Un/161LESlXcmNiz7eSkrhckY2vCpRwAWRa6M8q5oiZGzrK6sqi2kgrXtzh9PwHVJSynIu9rgsgmab+TLDYmEDNrVllyV2Tk9rjLFFYvi0VuVZoqmp6dNMiwLSWPBWFzGPDhRJCxoIosL8U0EW72E6Yka5vQ3NuIoAFLGw1Sa5DImmxyp7bVeR/JfqHyEbG8/4J9AN0+zUXXCrVUiL4Wa9vjy7KgKK+1jCyUxHr3Jme8zi9xms+YdubWxp5JxZQMo+sowwr9hXgcMJs43R+IlAcqeKt1mCugWHMZj6mQuCesa+Fy77d9UpaquB7N84ycEz54/wP8vb/3h/ijP/wD/N7f+luovOB0PGImuWeaJBhumjJI6bzUovJXcnnQLGMpG5W2/XCUXbaArDUl768OSHG9rIEK/d8rIP/w97W+bim9T2nH1ylvW9dbgRZvcevXKVug6GNjf83dRFMDdjLRGmA17vMxTuNT2rXWh3GNW50G9h+PRwc6LOWs9ScGpNfaUGsLrRDrnvAXDXCwCcP62TBAjfGjCXUQYcVYq21gzAxoas5aCpZScHx4wPEogZOWeRaFloBMSeN32CZj7w2nACoICNKbFOG/BDjWJnYkN1MMIgABAABJREFUhhHk8Am3DSHUEYkhBnuzGBlrBLcWlK3Wit1h7xtZM3NtwQOJWsRayxs/lrV2R1RtnKu1eQT6QDNbddr1GFB1C1V8ammLEq7k5JzahhbG3Pyc1+poeADjcDjoGEw4z2cwGKUsEuelSOo4CeRn0o0pF+wK6JUWX/96VOTs2n5XyEm4h42ni+dNeKgWvyHFKOnwesfrrbEf27K1lt+2jO9dE3iSK0cRIFhn5OPp7lhM0TIBqjH8Pg4HYMDGCsAR3u9Kx9Cn6JvP6DeOvp6oADsbVEW4CYZxY3L4xAXLtfaFtoRNb7RSic84qp4sIr2NdwK5O09vjRbrjvVF4dhBClM0zLqPNJ7AoDhb++LvsX+rApqogbpO2v2RN64JAE/ZoA2qJ5twMv3mkl/HFo1zMAoQje9dBh513lhiIFh2GmGGZrqQ61XrEMi+WTXbE2Pdumat/+N8xL0IaFaaEgtI5jolsSyLfW+BQM29ZF1g8kwL6E+veQmAXDitBgAm9ajXtUyJe4CL4ae3PiXqTleJYSZwwldrD3AY/5FRl6CiUEVZ64aRgymzsT9qvTEqCVEw83ElE06tEqNzwHhNHC4Zvyb0xXXpfYeBNPq5VW59VjcT37dqRVkKSlmQQKIcLsVjcUj8KQnYmdBOyROF9qKpi93s2voI8aEmIgcAWC0TxX3YMuSFKdPaWc00mircLqqNH7n6DYA6jxVmtCwvkAO0RJpRRz/PGdjtsru+uExqYzZY+9q4dnuk9ocZDbQK7fD22Vyvrcmw15hsHL9j75BOa4h7YyB/ogSaJhw0mN+yLMi7HSyt97ycQJNk4IlyprsEAYiZU4iSxwSBAjYWaBYOsCm/M/qC8QebO7XgoEseE68t3hZliQ9ze3PAZ599iv/47/7H+Ju/+Tfx0Yfv44svf4llnmGoVb+XMYCKWuSzTAAlPc12a1eh1ndRsf99AzWulbU+bO3Ja+Ux+e9t5MO3ee/K029x73bda3LNU5+NdbxN2QIQnvJOG7NR5+rrb/fG++Nn8fMot1wbgzX5bas/QDtkA3qrNWb22JD+Q71uLXIO4LwoyLOZ/0JjcLALFs6I7RqBDNk2kOAnjQZuMACqFbCASZrPez6fcX93h+P9Hc4P90AtmLIEqYqTw5DI5wQoANIPApEBLMmDoq4hsyaYRBOhKPTFv0PtiKfyVndcOCZ4jxkR7F4DPsa6mTU6e2r3ACIYnk6nLohUJBo7oYmm9hHQGLOwjHO6Ns9r320he4BkFYgCfvRDts+23jd+3isNCm5MWU1aJcr/qDCMgqLVw9SYQAN4Ks7nE+7v7/Hq1SsfW7OYGcGncWzXsm48ViTgewM1yIJm2tgkPTFV81JSbb0JJL0AJjTWZKg4ZmP7nrKJXQAvQ4nMbm2TGEG7Xnm/NEHLydr8eFsj/Yz3roFtUbmMzzH3JuORXq/V531V4Ykt+MLKRhXpf1TY19w8IrjCYNRFJFuZ/u2N2n53fDH8WInrXwJGEihxp2xa20aAYyuSdtculfJZlciE3p1li4esju/4jq770QeeQ1rw9txWe0d6vKDxxIjq09jPSNtrvHTMGtOAl0sXovGEYpy36Nq0RdumSNQqgYgtpeR1QehyfY/8wt5fCqvBpdWV3LQ1ttOejcrX+L6R5kkVWYkd2GhvnMt4GjWC+Gs8q/W5gRtxH+reTxZnQjPKNHMFhBvbjwR/ko85Ienaj+2P9cd91/aUreLzBms6h7aowutBXyOvUHkqNtz6vRSAK2oizOcz5tMZ8/EsB+yloM4LzsczzseTxKagA/JO9tpMDHNOcNnJAL8wRHKkUGBqPRexfAQlD4JbqwQ93uWMKTcZLs5x5L8m8wjQInMwpQlL6HtQw0Np8VpYxyRpu7M2PCfCfjdhUqBFsuNU1LKgLHJowNzzoTXeGOOYbZU2hxr4kqjLRtmM5rgdBIb3eP90vOZ59vW1z5PIxLuMZ4cDdvsdSplxOBxQSwYvC87HB6Xr5tLm646s9ra2gdQAP8u0ktrBg5wrSmbDlEWgqiyWOHHMHbyiePzYJishAVSQU8Ju2uPh+Brf+96v4O///T/Gf/5f/Of4xc9/in/zb/4Nnj0/iNtUIjx//gzzPHu9iQgFklzADoWSWlMyQdP/Jlyfob8u18q4Trdkwvj916n/m7x/SzG3cgFgRab2DRcKusdWW0YZ6JocPu7tvfa91Qa5N8onWwfPUX4Y93Nr09b1PM8eE/L29vbi3TFkQykFhXtdNbbr65Z3BzjKArCEyENqIEdVFL4G5SwRqamGmVkWoBZwqaAqWVCWeUadZ5we7nE6nnD/cI/7N6+xnM9itbGbsMsZiSzFpfqLpiTIbeCeBnwYuyUi3SgFWWZl0gzWuCVq8qhuHcLymzkuUUOafBMi6AlQn2YnllHAMd/cdasDXDybcvIMLqOAZoLeKAxvLQzbkO33GgGNi2Yk8igEj4txbaHENkXF0dIf2t+jUB8Vq/6dat46JZUzU6fAN4bVaMGEZUtLR5Rwe3uL0+kEQMCY+/sHvH7zGi9fvsTrN69AKePmsMf07BlqNX+xk1gXcbnou1zYO6MVAvm/7OMqxCroJbmCVsFYakHVIIJMBK4JSHqq5pUSEHzhc7IxSGLNsaKoxBKBGrvvMYZnAqODTLYWAtNmE8K5jX+fPhKwoHt9kNcJyzLruNHKnEdlrfn5Xio2NgnkYI+smz596Kjwj/QclcdRGbtQojTeD0hBKlWC7ISrLAVlOcsp6bKIQL0FiJHwnCa8s5KKmqF3OAL5/UTxb6mnql/0cp49+03OGaBJFCfEtJsyHwbaEEm/ktNodNHqKEn+r2qmX1v2C0lfWME5q6VVmzvjn83F7NLf1BVTGwm2vtreUmGng5IFQ/YSn2cCFhKwe7ffidBLctrJ2u6ioEN7p4RC5Kr+6wqWO7hi/ImBWhZXKmXNWDwXwpT3Qv/cTDSNNgV0YXAtPl8ky9nHv9YFtWqAwMqyB+jgm+Ve46VwepsM9OXWLj/ZDmszzhvpf8xyIg0CCkPcGpjBpWI+nfU5SbuYSGMCBDpOupYSEZLub4y2L5DPJfwUPwXlsMyzB0stmgaXGeJeGmJAlGVGTgRO5ACXaKJDnI/OJsDhQlmnergssQ3keUoJGRk5BWWIovAodAYGlgqnTQsQTJZm0/YvC2AMAteCUgsWDq48Spv9iT/pcQlpStaqrjt2MASnXZNdnCZRscuT0FIt4FJQSkWpBSlngNWNsxbUMoPrgv1uBy6SzvXVl1/hkw/e9/ne572rvaUsys8ZMdpGpFkB1dSiEhmcs4MPEqg0A6wKtivLjMgJc5KFwKnJWL7jkXF2s7aJ48YOujDYxxDhGXAFcUXSHiQi3Bx2ELeUBfvdHncPRzBn0O4GKU1KMQowqFw4z4tnudrv9t4ucwdyywZ7JgmwYLRQ1eojE9yNirV9zBKDjpZIyexBqmutKPPimQZTSthNGdOUsZ8y5vmE8+moANZRMuppwHky0/ZELvsaYNKI3fY8GbU250qbDM2K05TCpKYdloLZTD14WSSsBxHKsnhigZwzOABlh/3e0/v+z/+n/xP81m/9Fn74Oz/En//4T1FrwXvvv4ecgXk+YVlaGmSZi7PwAmbkSdOep2SW+kgpYycmOnFArypy9v21siZPxbIGeG0B/Nfq5rjBrH5/+d7tAxOs9Ll/9hoIMILlUT6Msrp9v3Z4E9sQaWjrvVvAoZDu+nfjsxcAxsZ9DoQUvhjzrbJV93a72yGHPR/HdTxQH1OvX+szcx87cm3eRx3sMZof9bjYv/j8mq5pB+72bNQB43M5Z+RdRqbsMgoYLbuk7XM6KfmR9bNW3hngIFafSpWqSRttGw6n1IQ4FdbcvL+2GByAMM5lPqPMcsJwPh1xPh1RlxmoxRFc2ShUKCEzoWxRwtvik0mXzUwnxSeDOsE2+jia8AW0Z7pTAtPe/DdcEBqJalSORiYR0cXVhY9LRG88KbTPR4TNFsnWadHWgllr31o/1gIzxvetAR7x/rUgc2vjML4zpe22XSq8/cIzuiBC19ZaKx4eHvBw/4CH41F8VlNCygm73YR5thOogpjpZ50xN0WwH98ocrcLF1xKEWGKWdLzmaBQs4CEqSLGAgGbryn8JzKC68ywjXMMGMmhXyPA4YqRv8PcgNY3VLs/muWbgit9LjDgETD6beBJTItIRKJswkxS4c+pKCbv8GwhsZ0I7+zjNNh3se9rdLU2br5OIfxC3jqMCWv/XZGu2u/tDT1wEFGgNPZATzxQ4Z9gIAdUqHceOL4fwj+5Cp2ZFiwKu8XLae4kiVkC00mFYTxDI2yOlZ9WNYEXHiVBeqs+3q1T/cfYqLg7cPi2qaR+MxrLte/J0q+CNNWifG4pwYkITBVpIbDxqxRGuPamk2yriJIqwTGFZ4wTwp4WuFYdvyqxDliBY7PQsnFgaH8VRDDerlunp01msGeDMFoVvU/Gr5RZwcnqa8UAGM7UjSUBMNJxRQqBH4aMHjD+C2g8igZ61GDqTQSA5IS3amBBW58Ei4WlvN6eMSElSOys79QN3RomLiT2TjASS5p3pqT8MLivuLDY9m6fI12H7P1V5dPWiw28KqUGJkpsiTB+rbVNheZ2QCKuEilkgQFaSnrSeDFR3tAxgw200bjOMUMPi2xxBMHSx9P4D2tUeXVpq5JxRwUdwJV9k5kg8c00MGUqRYEs4Oc//zl+8GvfV/cRBRH0FQ6YUdiXnc0azdhYNLnJ+inPbuxHFC/DvGyUyx3HSpszUA+CGI8WcFPanEC4vbnBfr/DlJMCpAVMQOK2LsgyJXkcIQOylTcH9yfmwE8grlxURcEmtyLg1n4nsAbqypS3MSZA+IHLHeJyAwgImROpC46lAF7EzXZedGlp7I04/mEfc+XKmkIU+DX5vLm1CQV5OCXnx0V5XJcNrTEcT/O73016SCQ6QEqEZ89u8dFHH+BHP/oRfvCDX8N3PvsMD/f3Egsmuy3Jxa4pe048zElNFvDxC/zmieUx5fkvqjRuqX8P+sXXqpsvl+RjIMyov2wdyq793m7H0/sxytxPnadr962196ltens66UGBcTzt96hvPa3wRbuvARjvQj9bMnKUr62sJX7oD2baus1JjBZQTc5qlm5jO/M7LM13BzhcoEHLdsfyWc4Zu93OlbdSCsrcZxFhbhvicj7h9PCA+XzW3ycs89nNPy1dGteKAtZTP4i7Qmop1EbzWjNSttOGONgj4hWVvjXCunDnqAAoyQY5KIRWZ6x7DbED0BFCR/AmEIe4CuM77N5IMOM74/1mTbJlvj3W6W3B+iI0JWWM/fCYC8e4+OLfMU5JfJ8HhfR89PY9ugXUFFnuno/3tow0wDwXvHr1Cq/fvMbx4cEj/ZIJDfrD4YUddWzxiihh2YWd/lGV1MZ6sg9KQEmg3Cw4ZIUlBTjEFUfGQIK+WQyFAku3pBHSYxMGpTz+xIBFo+vG+uYVFJSBXi/vXWeukckZsOICDxiSJi+7ol1qlXVe5XMQq2XB5Bu0KY8uUOvB6LjOIqhp9GkuSGvMe2uj6da4KWnorUHic1Z/dDFbG6vLdc0SYJL6GCHXwMnoOhHnuJtTBZPs3LNCdS1V8sBJ4zmQxETKYvmQ0wQ7fTPpXGEVVBTUYiB2deB7HXyV56PrxeFw6O5Zc92wLic91c9T6++yLP47vs/cAgDhK2Nq7EtrJUKadoABLabMKvBgn9kILKVgmRdUFBQNlkXEmLJY15W6wIcVNhaswrfEOnBlAg1gEOuUirosWAw4q3JqKeNcgQR9nxB8LQtMFZH0wNStg24dsvTDKZFboFOTfpk1iCYzBJcrQKpgO41P+h5W5wTbs6gi6c5bIeBI9dOrBhsUGIAEpDQhgR3kNfCpElBmCE+kJJ/XClR2pb0piTY9xWmbSdannMaLYwBpoMmcsgNLhIxpJ20uajUhY9Ha6xA1EYhEYZXgkIvu4TZmCyhNSJmQCSq7SErSU7HYY9xAJQU5GOaKJqfQcmpu7ZMWiPGJtC/ZNbOswFKRqqQUJrXQmjIhG33UoodHZ5wejiinB9w+u8Vu2uGf/Df/GL//e38Lt4cDnt1I38oidU6HvY5vgbmciOzWrFRIAagGbnzzxepNnbKrMtvwdxwzAJgkv6rsPyx0+8lHH+LTjz/EV19+iT//yU+x298i5SyypFoIVZiLWAYlkfWKgVxq2dkdzgTNkSuBE0s8D1vb+mP32jpEaWuPu7248XV7v9C+fC6xTOyQrgiAvSw4zycQVUxJLDwzCS0KP9NsLBJ9U2PaAaCssnYCLOhf2JIIjJx2mDS9LBOEPy0L5vNJACIAIMJ+mnzNJRAON3vsD3vc7g+4Pz7gPJ9Rygziil/93q/gP/vP/mf43R/9Dl68eI79fo+vvvoC5/kMzFVjpZAGhJ9Q67Ipe7RR5igYfOtlaz/+q17eVfF97L7HDtiecv84xyMo95T2xDq2AIBOniKA0nrb18bq7eb4Uqd67B1vU6LuN/b56wIcvQ62rmvGjJ3xOfs96tX+d2WVXaxt8b2A8XCp462aDeDrpIktEtwnEbmcYacr8/mMN69eiUKdxfRzUn/KQiRxDk4nzOqacv/mDebTCfP5JAFFlwVUGVPKagpryiu7Qk0qYEnH+wFkls9YN5E1JClORAQb+nq2CUHaofEmgo//GjGNgvQYDfeybjWzTKLoiABl7r824S1LShMUcyCKXrElFczM5SbnGNSM/brV+XTTPXtnG0czdfQ7Yu826qPwE9tgdTdCZ4K77jj9cbC0CMFEm8gDkJrOzktByhNqZSxLwVcvX+P16zvM84z94UaBAsZSZszLGfOKj7/NycaItH7Ee7RNpVY1xZ4xn2cBY1ICsriZiAVHEkE5ZTXnbm4hPkIczL64nQ6Nm8EayBEtN7aCzTYauERpu94OtBJjyozg13oJp7FBgCVu5v+kJ57s891OSiOa1Pz5w3gl1pPxouay7VnJRJNEmQhACSiusbV1ygAllGrxB4z+c6AN18AANEVcxqwfv3E8fVyor2MEYOzaco+PgGIEdSIfSuoGBSI175VeqhOFvlLM7SuqZLgiMdMnFuGdQEhMqCSZLyT1sabwhs37JR9gttNsKVnSG6zKowZENhoGmCtSbv21sTDg2sbEgu5ZPWub9EV8FC6opSgVZLX6EGWzQqL1owJFQUouBRUFpKBEWeQReUcFnK5MSZRr/SWKLZt6D4DNIqaCy6LKvSq7bvWofVHlhBPksKFUz3Ah2AO5Qsh6qtqSHdinqqgHpdCzdEFZUZY5h7mh6Jdhd4Cl23RDJqVfOb/W3iktiYIn6zYlwn4/uT5SIX0qzEBZUFNtaeSogtS9Va5Jlbbi4DG4oNYGaiwsa76CkdPkblHMScAQFgW2sgGUkma18XC7ToDHN9F1ouSdDMSpEscBpYILAZyRU8v4NGlmC6djzY1S1RJDxiCr2X7kITL+EjRVZQ0dT9njhOY5mRtYFqWaxcmisLirzKcHnI8PWOYzbg83WM4P+Oqrr/AP/+E/xP/mf/2/wDQBd/czpiy0NU0SgHtKCTknd8+wVhHklMniHozlm1bxTH3tP1m7q397ooQdMU6LuoiAsJ8SPv3kU/zy8y/xr//1v8EH738MUMLd8Yg9qbVQWXA+nTQLySQWBUWsjxcF4UwIoPDWZvUrsT1gVhlxH2QF81juY24HhmbxRCw0m1MIEmpyTa1gLuIyVyvK6SwxVuYZ59MZGUCdJk39K4BUKWLpQwQkiKyYTNzISu+23/tezKizBv5fZpX7K5YqboggIE0J7794D7e3N3j2/Bn+5m/+Js7zGfcPd/jqiy+x1AUAYzclfO/Dz/DhRx/id3/nd/AHf/AHeP/995Az4b333vOsYWLpIfRrMfcAdnepXintuJBTiY3hGJPvP9TyNsq2iItPV3K3wIW1A9d432OK9duDBEAv711v79uWtcOjrT6Y7Pw2dV9LAnDtnU+pO+ptVsc1/fJaLKixmGw5yp32O+qYse7LQ8Y2dm7lUUQeH/VPwMVx/yxdP5dfb/vbPyLl/s0b7M/aaWUo5i+4LAtO5xP2+z32u72YAu52LgAvpzOODw84n044HY9YTkfx1VsWWIYV8+8btzURSB7bPHsiGkGN8aR1BDjis6u1M+vGkLz/9vxjz26heEYcveIyLozL0+ZY11YsgdjvVt/l92N71hbL+snqep/GPm8t7rF943VXN0GUsuHE3E7jSzEk0ea+KVOWz31ZCnKeAFSUMuN8PqslhSxmRlOWmnsKh9cP/qtj4UaBHU3EW7hlHKBSXVqupYjGkljP7OQUkszaoFY3WecwTmKkXy4UuDVwIwIcW4y6H3+6oJM1IGSc51j3+H6i0VczCndWsY1Lu8eBK1eQzbNaRUsyWm1Kbqzf1tTYR3uv8BcSRT4EbFwvdtor7gFi0BHHIQI3tVPUV2k7jBkZsMEmbPZlrQ9R0R/He5wDExqhJ3WidxHcdF7TUJnQXatYHoEbsCd8X8ffhX2O3DrI9AakkYIBMj7MDfiRuYnprQlxzq2eUtk3u5G/RwBndOkbfYNX6dR86SFAQwQ4WAEeVAJTAar49kuaSbWIKYvHwuHEIEvflpoLh+it1TOBgdmtHQRIaa4aWdASSBwFhrktmAJl481qisM2kPq72hj66HnnFShsp8bKgRpPr6wAifE+c0vVuQ57SCUGVwHKmGw92riosq3m9mKirmoUEXjaSwc0k4U6EwjsWd3PBkQSl4LT4vQJhvA+s47jCmj6eom7oe32H6uuuY6BIXNBpJay1VVUKJjkLWIGqAoQXWvDH0XTFPBFozfwwqgaYwDBsgfeOpnPdkQkfSGQjm+bMc9A44pwhSP5EJAmAao0i4tP1b4VLljKglJmSEyigloIs8Y8++KLL3B/f49Fs9kwQ3mnrnXnp8l5mn1OCmGN22Ab52+mXNltN9/DLMCT7QeZJMAnVLZ678ULvP/ee5jMOoMJtS56viAyxkIaY0YBqgoCV43lQwRz8CBF/Ej3HbginnwF9tZBcQ3D5RrEaWcJwJ1Tc8eW72VuaxX6Ya5i9XyexerK3WmV/m2d1qIcm3QtRCBGGiTr09i5HBCWWWTzUmbP5GLudyBIFqcyoywZpcx49uwG333vU9zc3oIAnM5HLMuMRIT3P/gA73/wPn7wq9/Hd7/7Kfb7PUpZwFzEuBBVA8hnVCYFv3Uua1kNyO/8zragRxTgb7JsH048TR/4Ntvy1LLWtlG+27pvqx1bOkP8+xo4Er/vxxTo9cFLmXSt7dfGptM/hrpjX8Y+ve14PyZvb7X90cJtCTylDVsxUh57bq1N45iPutwIgMTvckoeeys+29eD7vfblncGOL785S+x5Mvo+6YYns9n3N7e+s/NzQ3sJPF4f4/7N29wPD7g4e5Osiiwmq2DkDJJsKpBQCdqjFeEYaAJAJcKmL1vCSdSo0LQZVLwu6JIeLkQaRj1SLSPKXVAH1Am3nehtCR4FhUjTLtvjNQfn1ure2z/COQ8Bshc6894r7nBbDG2saz5Zq0plu4frZMfFVhrU7Zo3voqiTou9U+TBFksC2M37bFALDPmWYMxZgnaVYqc+MVIv6GTw5isdunxokKxxCpQhYB0jNiUS3EVMCWklAImVb9sngGxOOEiypECIUYv4/jHdQH0tBjnz+4n6k/W2ZQ07j+LNBWVUSu9Eir9smBKMqx2bxOgG4DW3gtIVgfz+TYlBOGauhPF3YUbSrfmh3Uy0nZ8zp4JHddXsisgtS56CkwuaFqfq7k5wO5XFsLJEAaYwMzMoiyGsewVfVy0ZwT8eJj/Vo/WjwZghK7YYTUMA3GB1pUwnWdSQCmoz2IJwq0NPjUMIIeXwMfldLKYEuqu4JZqzZteHpH4HhLoV2g45xyAyBhfpbqLhbVljF/k8wt4AL66FFEQGxKgY2vzomOC1rfEDKCItcu5YMmsFmc6mFDFVXkVcQhwClYzdm27XldmlKWKKblalCWLJaHzJooLufuM953ajIwAa+SoTu9qzQES03wjRWbJUCZ0V8VVzNZjVVcnBpiLGKPrHBKZJaH139a80YQAEpWrxA/Y7QUkqqygitICQQEOVegJQFkUV4m9qUAV4YDMXUpT5k77HThJWvmksoVhL4sDBtUJnmvxOBgSCFQ+J9ZUvBArsVJlbDy6gvJoWAwOBXYsJgcz4/Bs8mtRPM1uJ/gvO19rtOeyhSq3DEZSyxSwjFe28dK1agBZgSiGyzKjLLP0r1Ycjw84n464f3jAF198js+/eIW7+xM++fAFlqVqgFdZg9YeiyXRgFsTwpqq3oNI31yxOtn/kt9r7wlUgVqKWEEmwi4nVJXPCoAPPngfH3/4EZ7d3iIRUKpYB+2yBEatOaMuZ1jMsF1OQkvKt8RSTVsVAtTDrQYajTJXPJzPAHr3GaHz5ENJynxZM6tZDLnkoCLLmlBLocoMrgUP9/c4nR7ERUqBM6grm+v8tSDl5Gl/nUvoGgYLwFdYXLVsDxHgRKwwxEWUME075a8VhQse7u9wPp9wOh9xOt7jRz/6j/D7v//7+NHv/g7uH+5xPJ3AZcaL995Dygn3d3f485/8BNB5uH84gojVEpI08C85HzUguwEcbbbXRLC/CEDhP4TyVBn92nNbgMKaTjQ+M+oRa6BGfyBzvZ1b9V57xtscePlafZfteToIYfxiq861v59cN9bHf6tsBrq/Uq4BG6OePuoUa/plShqiOyVvvd/H3GJStU5idaE/Ut4Z4Hj18itwLrL5w3Qy2eRN8Xy4f4Pjwx1emsKlQsBSiuRdr0VkDY2QnAiYdsmVukUtOixIGGUCIUs0Z8j7CADXWceAYQg3K4+3qPtJpGbPDtApN4AL3Wt0ES00/DlSP8QqUeUr10HA7l1TSike32GNAOyZSKBl40R+BAFG8GNUyKwt9jewbja0VtaQRXvPyNjGd69n5OhBHlNy18CNkcnVMK/wQJS2AdoCgSubACGnnW+Bk5q1lyJxHEo5482bO4l1gKwpZ2WzX8qMeT7r6YJYUbhAww0Qq95E2liArQ+JgEpijRG/EjDLYm1kUYQSgWjy9QUGeCkoqM1sncTH2tTAWtiFsQj+PBUdHhX8eC20Z/EzRkZs68aeaykDzcpBlMaizxq9W3BR64F+7kJgy3qhPQwCblBwWq69pgyhp0ELEmtttbluawfuAmd0JdOy7T7Rr7M2x80pQE/RRM0YA7r7M9aO1XnRcWXrbkoO1Fq7bPMvy+xKtGniCaJMtcBPZr4uC4lhQjMHxRFKd4TeRUbdcWRqJCghEThpx1mykyyl8URPL5oYrG4ApEYf8ptxPs+gZMKzpB+0WCsOZDmNiGvIjCNKSh0fS2DssofEk+Gy7Z/VfaCSW0A1INk2W0JN8P3HAKkoUPvMWgDX2uiNIQABagUncQMUlAqoXERJQZvPBn7Z2jQ6FmWfy6KWH1ncRGx/sVcyYAGwLC1n3MsANA+ZSHBWYiYStPtqqYh3cqmYl1mBJ3E/IosvwACjKOhFAAl4SVphIgW1IK5gBjxIXI8qdLPMGodHZm1KSttTUmANMFCJbE1pgE8rNu21ApTVsoihe4aC38QgtbKyoOekx9Uet4TJ3dwyIOtNh3NR+cUsUZmVliydaSKJCD/IGQ70Vd3nonKbzMoGbf8TH5puHo3GmY1+yHlpBygrYGPrXuI8FP8RRbngl5//Ap998gkO+z0+/+Uv8F/9H/4rHB/e4H/1v/wvcNgnzOcFr1+fcXNzcIU45yTjmkiAHCbdi0MbAx1926VBL3GcGughbMnkA2E4Zu+3zIxPPvoEx++f8P3vfx8//vOf4HyaAWTgvYI0JeQpY7+zmFCAuVy52OF7FnsTTAZmBRmMhzAzpmyBsnXPI3Xzw/A51FKMCR68tIhLilkqAVVi0LHQ0+uvvsT9m9cgVNzud+LaoaBhZQEzuBTkaS80pyBYUmRF9oUmR1hCAAGIgEwZzAVT0jhuu0lYPlfMZUZdFoBnnI4z/o//9f8ef/L/+cf4tR/8Gv7eH/0RfvO3fhPf/ZVfwWcff4wvPv85lrKAy4LvfPaxuD5VBtcZpWo/IWBT5aJgiqyjw+Ew7EdBPgxSQ5MBgXewav/r8kj5ywSP2lrs27KmRK+BHJf1tWcEcB8P6davmXvX7seKyF7teq0da0DQ01+AJwMAa4fHTylbgMwou0Y9Lr4zHrhaRksfFIa7zb4LkLFV3hngMOw6cROimIOxOMMR3lpbikY7tdL9FwRWoINRkzDrduJZnBF7BHQ0NcgkHxfY0awBXBgQm0QAl0q4K3FBEb8WgLNTvK2tgJgz1kuiMUAinqq/TYnASmxDbMvW56NS+xiA8TbfRaBlBGXG6zW0Mi6AOC4juBH7YCetDICmZBXp+Kryy2ERsQkifRBaZjiocjye8PLlqw4YKprWrxTZYNt3zR0pjooPUZ/HcxxJv7cppyt3uIBLoJQlzoCPRVDcqMUfySmDshjRJk6g3MY1BlUc5yDO2xgwKM6TAQI2dg3EGEGOAOSEua21B9hS4otnzOfcxGP/3EwJbNR9vcrt9lkDuuB1NCYpQuboomZ9imCctbnds2G50Y1P21kss0d7uTIgFTDh7hfWzzZeMq4In1+6QV1bJzGAM4BecaUePATQTuBFCzQYQBU9tcJKbcyr+vP72Cn9tUCZ+l6lF/8RxEeeye0ZiQ8BB5YsvkFOEoMgWZpWcxGRgERYqIHo3k+5uOijATp2Hec2joulWiYAKYurETMrIJF1rSXfZwSwFgCLVOKKdWblOTk1//FaGxBpSiAR9ScVvsdp0M9atW0yVpUkw42DjrbvkmRVIEqeASXS6Hgd+XYarOe6MdXPCzNY2yEphNUVxeWR1MAGPX1m6JxrMENQbns7qmQNVWAhkRmhyJ6esvC4yD/AkqJ3Skmyf6Soyja1uoZ09MwaFFLvEC6p+xLE0quqPpm0X4mM/5Jf2yummsREn6pAOiQAs6dCZrhbSMN3xfy/slhOsPNUpQbNjMG6/jXaiLR5FHYDrUPgNP9sWRaV/gNfJxs3lXFKEdCMK3aashhg7Pd7/Iv/7l/gvfee43/4+38H3/ved7GbJux2EyT7Um0CKRngHp0c2jRYtmzQtwl0uATYcAZXb/uSiFAqoxhQaTgcgNvDDu+/eI7PPv0M//ZP/x3u7t5gmSvyJEHyEyXcP9xr/eQphgHlYeYW5WAbOz+tSudQXlJRURcFPggS98hNpTS+TCMajS8jgYoNjKtqZWFj4IctqHj9+hXm8wlTTkj7nfANArgEFyjdhxLYD5WYCLUJJrD9x8HYRMjaslJ0H+MKsICaBEjwU9LDIQJOZcb93Wv85M//DP/w//F/x3//L/8FPvvsU/ztv/W38N3vfxcvXjzHYbfH6XiPlDLyNLk8w54pDc4vWtYo3WvblhsKXXz87dFfKyOv/MtV/p/67tUB3FRgr73vMUuKrXrWdINRVl2TXc29NX72lHZea4t/B3agfev5tX48pTwVbBl1qqcUMp78FgT/NvVfyJVPqGec07W5alkGOWQH68eqk1+e3OJW3hngmFLGTgPNWQ54CUgnTUksZm6W1/40nzXaMzw/uKV+le0HoNoCv4mri2ZeiSfopL7R2mP3oWXufxxESR6MdE15BuAK2DVUblTgZG8hjSS/rtDHE/ALZX1j4reIm6jJN/E+u3Wrf9cIsiln15Q3ALAToyYM932TyXiM2OP4mcKxBWrE8XTwSgYaWX2Z27xVpQU7kbR2WF3wQJ2ABME8n894eHjAl19+6fNORJIZwTKn1AgC2Ml4GC1X0mwxR9N3hLHVuSCojzR7Xd0GCVMMzQx08lgj/RwlFch1HdnJGovDbrTgWKO9OAcj3Y7BVE3xbvddbkRjsXm1H1tb0ZWqK0OmELtnTTlr9ZCPk42e3c5hXGvlnk5wmekk0twWwLFWRoDDxqu52dgxuwC2rgjZegG6sbV1ZAIImzAd2hHHNbZxnmcJzrzCg6ytEfCibAyFfYzGfmdVaJlZlFxfT6zxh6y1ZDCzC9BMUOCNdMyN5rTP2Sz1TKhmvS+HNZDb/WTqKYAV1ysrWxZga3MZgZ+s64m5uhm7BlVxOmNA9jhBQOQ+sLRT6xP+JPVN02QzKUoEN5AWgGc9kmk30FKIopQKlOrCP7EoaxXG+5vVib3TXaNkUGJHHUAdeYFZs6Tc+FvlHvAXIMXot9HfWiGguYRGvq7v7+aLA7UX7RczEk3IOWFKGSWZtYWAClPOmHICJ2quNARPo1ohmWwURgFpmltW6lH7JwfrxCIBEswxJwXYdM5BQE4ufJWUUKmAS0Wh6sBYngRcZjDmMvdKrbqKVC6oJNlnBASTrFCiMGoHrKEAxOKoxVsBzBrD9sLiaUorGPPpJDEWMmFn6zxpCBkLWLuIqwHXgpvDQa1oKw6HA/7lv/qXyDnhf/C3fx9/9Md7fPrxh/jgvWcAgLkUj1tlli4mE7gdDdt+/G7B4J5a3kp/1DWzsGSEAQHTTuSAnAj7lPDei1v8yne/i0yE0/0DXr1+g8oF07RDpoSH89E9iFhjvRAIaZcksLICGRZU2UCNqqAWMel1xfl4hjkliXuZ7RNm9QgASVymFLxYyqwBnKvUZ8Gzk4IkACgBswYZnbJYAJECGiYbGV9Oth9Vzd5GAnCkZCtRgVjl7SknTCS8cUZz++PCYF0rmQh5J9cpJ+yStO/N65f403/zrwFivHjvOX758/8U/+n/+H+Ev/HrfwPPbw/46uUrEGXcPn8ReKyMSyICcfLDJqIW7HAE/uWqd1W5sm1/I+VdgYy3USzfprxtex6T4b4OUPMY8HBNT1gHNaIeIr8fa+eafrUGdIygVH98eb29195/rUR5cw1UWlPur5VrgMjbzsHa81vzuSZfmXy+Fsuy04kh9nBVgffL1lxagLyDZ827AxzLfMJcFhG62Jhpn27OMpiAGZOBAqyJzjyoEPQEVxSD81kUkVpDpGoIgxYkdxDgqR98Zd+AIvYJ4k8ZlYKxRFPSyzgC2sZBaLaTrN20E/eUMHnetvBTa5VYD4OrSKw/vkf6bNYHdk/b4F3OQPy9Jthf9uHy8348Lush9X9MoY/bwXKkv6ZIN+uDqFBERWRSIX6tmFJt40Ep43Bzg8KivErGnQVgiU+BNNmdoJTEnalW7DJhLmIqnPKE4+kNvnr1Gj/52c9xe3Pjysbdwx3m5YyigQ+bQjk1K4CiDEXlUR8rD7q3vYHYlbg2iYC5LItHNS+lmY12yqyfBst4ijKkp4xqwWEARxzntTbEfo33mXVOA7Ck1azK8FYZAbqnAQMxCFwDOdaALivRxUXvXmtNdyl9kVgrDSWX+A0mNDVXmig8Ndpb66+3zbJloF0zhMcti1iilbqIABiAmNjatrH24Mva73Gztu9i/I1SJAVxzJYT75vc8oKQr+0CHsgQCmPomJrrABrQWG3dmxUSGa1aLyMwYRtWwm4XUrOGuBvSXuNPxisywA3gZGYHd4y3WkrY3W7Xjd3WerD2ty6rG4Tik2o/ovtWBUpBLQsSs+wDOSFrMMECxs7SM2Y1ia+MWc3F5QRXoaIKBR+EbggtrSdlQjrs1MJDrByX80mDCFYwT0jTpIqyAClQvnxBtMKQAtQKBw10Ktwto0LMxN3lUR7FftqJBU7gG5FPxNf3rljs72/j6SQgfZslW8WyLCjLgmm3wzRN2O92uo5MwWPUaULJ2T83OcMaULk/yd/v9yA9mSMuukxJ4xfooQYIqBWFJAB1JVv9dngDFcg0PglLCtuF5EbxKhCz/3OZ5aTeAI65qlXggp26B8gBz85QGRATiiA8Bhf0NKnzUAnuViQZffSaGUXjSCEBO834kXICqqQXPp3PuH/zBufzGbVWPHv2HD/96U9xPD7g+bNnICL8+Md/hn/wD/4BfvqzP8Pv/52/jT/8u38Xz58/w3kuOB7PyNMeO3UlA5K2j1GQnW1F0nt3FWm70BOuYwsqA9OUkacdTuelHTkoX3l2e4vf+Z3fwZ//+U+Q05/gx//oH+FBrTZqqZjLWeRHSljq4kE2p/2kwWwF+IBm9KkqFDSwwxcXbg+3LbCwfQ5jNdWXSjKXNwZqXdzVWiwETQ7QfYYZXAuW8xnL+YQpCT8ty4xlPgMQ666cCAufUWtBMuCdxc1KAnqquzmZ72DbkUgD/++njN3hIHxtSp5Z5eF0xN3Dg+xzKHh+c4Pb5zd4/uwGzw/fxeu71ziej/i//J/+a/zzf/7f4ld/7Vfx9//oj/EHf/TH2O0yfvGzn+D9Dz8SAD7JvjlNE6bdBJwZp2WW/Xp6mlJmcvK3BSZslVEhv6Z4fhvvfvq7vo2V+e4gy9s9t201svnEFSU9/i1pja9b2r/rfG41eVTi12S7xwqpRaW8p5dr1kCUty1jHe3wsG5+PuoW4/j3ejqcJJsOEA9W9fN3GPp3Bjji++IkJQUK1iLb2705PCN6oZn9itWGP0ux/st6AKAd3wTFXc0/EzdlcA1tulhg1Nh6M0cObSDy6NogkeSS+mwn9gM/Z64tsBr0RD6LqXKy00mbWRc7EbMIzGW+IBJrawQIorIVBfoxWu4aABJpf3x+TSHYIvaxxGwW47vHGCh2srzGfEbGbRYzKuGG3yqMQ+ENPWlcWGKwcGb3Lc+TgBXLPON0POKD995HzhmVK169KagaH8bel7UuYj3dNDohj//n9BMtPNyKyJrsTusVsCj+pYKpSOZDAtjjywBlPoNTRk0ZeSfm3kSxfn1HEIS9AUSolsGBjRmF9VgmV1bELUutqTz1IDtpMjS7i/n7m5bieoVlCIGechXUJaFOWWS5WjHP5wZ6ZQEHTQj0gIyDMus/QkAAoCeii65zkvSOumrZdTv29nigwCrm2daGQqSBA3XN6QMcJpMD3fmIs/EGFZK17aQnbtEPoULNwquMCVEBNJglQZgFk8SJgLptEDerAaf7arYRLQZJpZ6HEklQNobEv+BSROnRk0vUIkERk55+NxYGqHJuhGV8z+ZV3kFOX26GrmPR+L0A3GmaxGIqmYuR0hEvTjPJLAMogXaNvyME37Qi63nxKUgKXjPUFHxZUM5nLDq/+90OmCZkEtcd6WIS4EU7amsBUM96khP+TNDgsMpTcgJTQmV1NywFZVlQllnXNiGxwB9CetXdLWiBj8myaPC/DixUmlZaJiJNi26bOgFV/NGXecF8fPDYVdNuB9rtQbsd8iT9ZKVBX7s+gORj4MBiKQ7Kp5TAWdZRVcDI9m6JGUXIUwJXkrEgs2aJ+7zyALDGJYEDJx1x2WXgkygsWdXOegqtAMdhv/cN1do6KXjlbhccYl0p7bbXMXLKMie12PJVfmYBaxkJorARiVVIbTeCHZTTvR8Gasq8MLPwADZgcWlrJnwuMVvYg4bnNPk+LyBFiK8C4yFhElnN9y02gq8XBXWsLj39TiqrAOK+MutetyzitLPs9gqWCcDz/PYZlnnGP/uTf4qH+9f4Z3/yJ/jn/+z/i9//O7+Hzz77Dj7++JNLeciV8Cb31FpheTq+jcJoLCXYlHX8ohVCWQrSJIrzlMXNUkAKsYaapgmffPgCP/qPfgf3b97gv/2n/xSsY1bKDNQQEwjsezjp2PnbzS3L9gbb+30tMsp86pdl6BMizRlvVX5IVeoR6tN9Si18qgVYXmagFuxSwqR7tmUkmjTNbF3gIGuQ7GCZmWTPAjxMLEE3UeFJzFWtYQBaSDJG1QqqFc9ubxz4mE8n1HnBkR+QSKyubg4HnI4n/OQnP8GbN28AlkCv3/nud/HRx58CkJTtdRbQZL9n7NGUKGaxshI+x619wCqtETm1PIWs3qlcO+BbK9822PF0RfbykOVt61jTAca+bx3iXnvfhX7XfQe0/fOyzrVnxriI1/pncu1aG9Z0yHcBZsbDqu6OdwXEGG5pew00elegI+qZY1zJ+Fm8/yl9IYjFF+UET6W98t7499uWbwbg0N8MuAJmm29TPjkIWu1kj0gCsBnbsmCddVDa14jaT1jQFCOoKkB6X0zl2k5cw280lxPbpWUdcSdgWH2mFZifbuCz+jjrb3LFVoRxExbhabCkPbYtAiJqawR6YgkySuTWBRxikaTQDzMvXAvsEksKp6ouwKuwaou7/W79Hkmve0eYe1d4w/i3Nq67ogDo+oJIOzqoznBAfoJmEfclVHoDN1KY50xyYl4HGkwA6rJgOc+YTyfklEUQrqzghgij5pOdg985KY12QBjWxoNHaczbkDw9pIIBVQXSQqIQk5jul/MZNU9I2QRj6hEVFtN34qhkV1sMqqAHyyo7/RMpT/qXM2AmzX5/m0P7l5cZnlHAbJ/ZFKrq/TMzXlHyMqCuTct8hsUe5ZoAkmCXFVUUbhuTAGpEhcxpQ8ECow07+WYDQriNt9QBOWmvFaQZBMAMXoCKCdWUIJs7roHe+/Vjc2oKqlgZu2ZhxNyyHTADpYCqBP5DXWBBKhwkIj0188+tX8IjnO+pSbP8ScFXVD7f7fbI0yT8p4p7A8oCVjP3ynI+IS5MhEIGbijoYe8GXHmMgYtzODXnwCNtgyt6/1IKJq5AzW7lZtiPZetgBqDAAaWEiRrNWVA84wE2rB3wiiTBVLWvZn5f5lnMI1nSt3IiAeagPH6IudIB5vqzyykECWSkklDdfYXdMmaZZ+0fKUimgEspGq8iqTuAjE1ZZmRnDmEMI6UF3pjUxcWscebzGcvDQ3OfWxZQKTLHuYhFm63dQZCxvdFSrxOgMVuEe+XU4vVUZiwKcNSqWQ1ywjSl5ooD6bNZkyy1+dI6wGAkG9ifxwK2azSeLWnjzzidT3J6O02Y9/sW+8TamoVXe1Dvyg40gA14JFgwQsEENNV3NfqtKEUyHgl95xDYNqMDbI1pEUm2N7Ig4cB5mVGUj0LXhhwqAAawO8jBFfO5HVjIeLe1fHEQxKa4mXyg69+sgDgK7IxpN6EdqvRWopZlyK2ciLDMZwnqru5Uh5s97pYZP//ZT/HLzz/Hn/7pv8OP/92P8frVK/zu7/4ufvu3fxvzMuP2Zi/xKdIkqXL1tL+z2lmRo6+J1i4K8PX7bFxancZ7txVZtm0FpBmXKko1OVO+3E/Ar3znM3z2ySe4PRxwnmexoeCKDAlUmcnapnQIXW/elqDwoRF3d5hUltWOd3K0tjXKz0bOsi+qnGx8rxTUeQHqInwvEbI4MInlBbPHdUk+IPDsWYDtP/q61jgT5KVRSaweSzWQS9a/yfM3+wP2+x32+wlfLYsGaZ/FZWU/Yb/bYykFr169wpv7eyxlAfKE3/zNv4m//fu/j5vb5+o+BMxLQUoLJBiqBnImQs6TBIQ3GcenPcq8Nu+mpKarit01hfqxZ556b3+geF3x68CCyDyH96624aLaS7nUn28V9X+v3ONsPOgLF2+yPqkOtVYu9yXa/HwETbbufSqY9HWU+60637Ws0cDXaq+ugaiLjdes+sHbjsOof8e/bb+LGeoAAY1Hi43VsbO9kAhIQe9e1TrfbfzfGeBALWBuDDsOXAJjIrTQ5uH7dgogHLWyRkyGnDTu9vuLzV5KCxYXid2VDRdu2j1tQOjyWf23E9QBTJRMbws7jwqGJiCbBYcvdnaBilUIqSpIsSp+ANRfURTlbCBPipHmTXARpfE2HbSlrj2tz0XKK32GCCBhLBsAEoMNtvlxod8UYXXTuDgR9GFZJ7iWLIDbaRLgkeXHuYAJxWQn8cH8OaKDDFTKqFlSAdYigrWc6MKBHssoQACeHQ7g/QHLsmC6PQDMOB6PePnFV3j91UuU84L7168BAOfzGeV0FmubLILcLk+dhYkpHFFxcsG5tuwD7RRcn1EzT+SEQ95LpoAq+esPqmROKQEaLb0mxsIVKe+AqYgyuNOT9mxCM2AIny03C5ZnJ2wuJOkYmVJdl0X5SEJZlHY8cG4QoHX+6yLpExMloTe9tg3Pplz86vR0SwWzxIwcFBoCkFm+ZyKUwEfM+ZeVOHmFzvYdrTU/drsrxTWwzGCu2KMgZRFKS6nAcgLKGbxkOe1Xi4PL06Agug5KKZib14VKh308gLYWmIB6PkmbU1JXBHJAxAbHrI8Y4lIFmGCbgpRCgKYylaVRxW1qx2AuSEvBVAoOIBTb1EoF8SxznBMYi2CDK+MbAQz/LIUAg8N9xIxUq6YuZdTjPQqLUGzWNeN1CX0uqkCCRNn1zBdF1g18HOUEliuw2+08I9VUitBzKcAsp671fMb5dGpuO4Ao4oEfjpuwTOBljngbixgo26zjniaYyAoROykZrwiwjKdMNueju1h85syMN3pdmN2qcJzPret5XqxnrnCbRVc8oVkWVaJqwX6/R1Zw7lwWBQuBNGVX8rtI9DD+DQevjJ80mhd3nljOJ+AM4H4Yf6C5H8W0wFFgvHBDrdZPhsQ6sLg4yZYfQFlyYyYC8g4tr4k5JkEWcBHhy/rgCe6Mt+k+xurGIClaBzNeQCxgImCXku+PpJk+YG6vtfr+Ag9YDAfXjM/vlZ0IthmAbL1/IsKtWsQwM+4fHvDBs2fI06RrifD85lN8+vHHbsHzi19+jv/tf/lf4ubmFi9evIdf+7Xv4wc/+Bv43ve+jx/+8If4zne+g/fffx/vv/8+DocDcpZUrKtSgStp7Uenv3ORW4nx58/J/AYlVj8XwX39uemw83ttjJkYp9MJX331Eq9fv8EvfvELfPHFl/jTf/XfY354wHw+S8YRZkyAWIjNM7gUTWFMIjgHwX90EF89TV5KFw/uWuD5uO5NNIxW0UUHMRPAEwFFeKgBabkU7IxvnE5u8WdAVOcqTRKzw7JixW0GEGAjuoba9zk1+fJ0/wbHO12j+53EIVkq5vOCeVmQpoyb2+c4PHuOpRS8fnjA//n/+n/D//P//Y/xj/5f/w3+4A/+AL/1W7+F3/7t38ZHH30CASHl2VJNtsugkKXJ1IjY3KiUR1D8McXOvr+WGWNLQf82ilup6PWlPnRZRtmFLi7W3vN4Mbe/USaQui9P2UdA5+KdnS64/X2sM15vjcM1AOia5YSVTLkbw28S3LCD5afeC2zJEtv3O2P0jHhwfcr6FfWT7tlr9SqjHedtzUMDaLxla37N8CBBdQhdc3mFH3Z8cHnaeMTyzgBHqRWVWkfGRo2fXxB1FPytE1gTOvuyviAAUWzj3/GdtSPwlJIjWgD8KJOwcgqmiCQBQK2ewk1gAlMEgy8zTFFkMLfT9gZAqGCVLGCbqXwqPOnYSNCqeEr7lHEY5mE4pbTI2SkxEol/Oid06Nsa8Vr7Y7n4O3zGSHog3W/kYxaDsVD4zVihHxVQ59O5CUnMGhTL5hVoCJWaYleJSr5LciK+nGe8/OpLnB4e8MF77yGrUD/ldpKZUsaUch8IECogqUAqKYiLBx5kl97CWNYmqBYAqEIbpcjc1yWjqhl4XVS0ThUpZTH5ZDEB5WXGAhFsyYJsArDghCYEkabDs1ycRstyKm1zB7H6ILnfADZTIonbKaESuAIVAKEi1Wa/Al01hnIQKqio4lN05JiRNNifnMA3sEVcKs4KdgBpJRtNJ6y04YU1oeu/KnlWbP7lFH3xa2P8NWdQKahGowbYxE1dJrO79u43ZuMf2UV3AtOWuKy7AAxJarxxrYn7jVtsIUmwff2vmhLGJFkdzjNySuoWI7EwlirxACzIXabcspjwfCmsGM0OPDiOGeLaDff2m50GttO2ixBk18PkKh/2wI4afJHBEnjSw1Ybn5SfadprYM2EUiqWZVaFvPjnlhHLFWznbXqNALZrkyYD5WNT9ZbesmRd6GSguWUQ6ZpQwZ91xtXESWsBcTuta2e0ChaynhNXdXmqsgAqWh1inaN0n5qSL1Mle1A8WPAx0BanlCWDmfI9AyZKqSjzrIphQqqLCmmEVGb3jKPK/jlpIERbkHo4DF2cPtZEbYAtRG2jixrmuu3DROqeVAuSxqCoqvgnS0FsGSiMISSbL50H8p0WZrWWqPkqL+dje+eFytRfV5tP29txSedZLe4YaDFPvC1K1WwADQt/1fWwQ0LVIKvVD00A2/wo1IOyeH0WSNKC/fZMySz4KvJuwn434fmLZ3h2e4vdbof9fn+heO92E3a7PZ4/f46cJ7x58wb/6l/9K/z4xz/GbrfD4XAQ8CtnTFPGhx9+gGkSF8j2+YTD4YBpmpCz/FiA6EVB6BbsmNyNd5qyy0oC4BSXi1xO25B7mRlfvfxSlORlwf39Pd68ucPd3T0+//xzfP75F3j9+jW++PIL3L15gzev3gDLDCoFVKvG2NGdLggniWQtl1qCJcTw7pXPHOCE8XEOc29tbvTBOn+Nn8hPtblN8DS9ZRa3RNTqPxYs1JhxdFvyfdPoNdBsU4X0wI4sDhN3tO3LWWUzX9NV3KR2u50ARAngRJjn4qLZbndAmnYAJfzZn/0Zcs745S9/ic8//xw/+tGP8NFHH+L58+c4HBJO5wfUUnB/96CHELDNpduOvNXuWsmwQ8GngBxbMm7cl78OyGFALA9zHr9/atueVOJWHephRpeJbHhRbNAj9V8eB7WvqOvvu5YtBfna99fuf5d71+jgXcpjz439emdQxWXNtpLX3vXU/lzIfVrGAxirK+dmeTwe3jQwRnb5LchnlW7eYTzeGeCoVwAOK6OCugp8QBhSfSLA8dg7gH5w4gkPqRZXsYLU6mLt2ikVeH0W8M12FTNjjG0wJi/CDnWfR3RzjEPRd5dVGQQieY7v2QKW4t8dAhaeSSFuydYzEfjwvgEX/br8TMSr2Oc1cOMpC6xXImRcxLJExQQVUm0Rsp76mzm8GfeyWVCAURbxRyYCPvvsEwCEeZbo8rspAyTZSexU02VxbUYiAEGZ9NgaYTG7Kw2zAwah5x7zQSOIuVBSa1E/cKhbg8bomGf14bYo6gJimFWMiPkI7l8tzgBXoPICdmsP9qClBAanGniHSE2yFsmviZL6WssJGAWpizn4t7OZUUMkG6jlyzKbeCTmrkldJ1Cx1LPcb8LcUCjSGQeq5fadm7wPa6YaqMFikVRZ40RYnQYYGZ0SedBCl9/AAVgJAvWWcD2AIXbdaIlQjKdohP8OjCRTXZKj7wJwcHcNEBITKkkUf4KMK2lqzYUL2AGOgoWDW2A9Kx2GZgOtHQi8QF1PxrFFd9/gokBQGjE+0IRNGcw2uoClICXkNDkRcCUA6iKAADRSwjLNkkGIJI2pWRmUWsGLnAqUnIaYMso/YuYtrZmVsDhnV7YTggskA9WIQJvPZkUQ6K9XSKijV7ceYJ0jBXISJ7kmIHOS94CBSlBYtF3rQq9UQBZjBzrHOonEk1jMKNNifaewqQpxKUt2s/Iwaa/EUKgOcNQy6ynLBAkUpJ1T83eAQLV1kqy9LPPP9lVIpdn2x7aMHCSFWVlAQBMyriE0RBa4UXkOKcAh6yopv08q4Omco9GkbbS2DgzoILuXBzeCa8V4PMV9qCmRZEopNFaFPeepr+X91jT4MLK6RhJSJdSk7Sxtxdi/TneONmkqYaDRnfXb2sCMnCT45m6XcXtzwIsXL3Bzc4Nnt7fYayDJrAC/XVvspFIWfPnlF20/1MCWeRIg48MPP8JOreL2h4NYQu52uL29wW63x2RWIymhMuN0PLpFTlX3MHGflCDuKWc53UuNP0k3bJ/Zlj9/+fnnmM9nnOcZr1+9wpdffYVXr17hZz/7Gb74/HPc3d3h9Zs3mM8nECvAasAFs8bX0XEn2/EERLK4KpEcwsu7v41vOfNIDBRqAIQ9H2XP+C/r2mVzNS3wANAqe6BW5zGN9AwIuEx7HGXV0HD9N24MHDbmdjBo/8qeHp5meKwZkMSLqmA9FJU25WnCbsooy4Lj8Yg///M/17gnBR988AGICLudWNFOecLCEoA9g/zQycd2UEDb7/Z9VK7eBaT4Okr6WM9TrRDG8picvPXZpcz9tDgh36aFSnzHu4zt2zzz5H5wX+8WsPFN0cK3Ua6BcVbelo58vW+APyPAEccpfr/aHmr1fBvl3S04lgUL9cLAFiq5CmyYcEyQYEkmiGGbgJ5KYJ1ZqG7sDDjDFaWNYCnbMEyKvw/r+otE2RM/QA/7F5T5aLUQJ3ytL7Fc9muzBVfBjPj3VgAY5qWZFY/B2lbmbAQy1vrZtcdOXofv1gCpa6l5u4WqUmAtBRbDpAVrhfbBhHjpj/gLJ7x+dYfzWQSp4/EB05Twne98it/4jd/AL3/5Bb744nP8/Oc/A6ebIfimtnUpKEqlIsQCTAmJM2q1wLq6qF3xDe1CApOmINQMD5Nu8pMKjokhynYCwCzWHVSBhUCUXWwhIlCe3E8/ZwmkB/X/ThoUDJBTMflpwe8A1vEzQKAFto20E5WNnCd9DiDKcEFIlRORsdivAdJYM5pm1IPvyeey+DR9Hs+dQNWJWzqWkUJGgEN70D1nNFEWiRNQwc1SIj6bCEcVmpyOlGHE1Sejyd07nf7bQLQ2r5RxrbR02EG4Z8syRR1+kqBpJUmF8ATPotMaSpJ9w12HKriYv3lR82+ZI9TSDeAIbI7AqMXgGMsIogLwiN7gAOqxqWb202+MYoFFoMyIqX8R0icC5pYlEfyLumNFxUAoX5SAigpeioNU8j87TYUlCqgVxXk+KefiBjSaEqCKAqlaWsriQVyjNaDrAskAjmZm7nY7FZ4BrDa/JgBZTkyhCjuxDx352pLTYFbAxZILkI59zu201kCFypbqN+6FjbqFBRu/knWSbUC5Shagc1HwNAV+QuAKpGRAVIVFQO/XQYN4GwDevm37lAKmQOBRwudlWllP+otakEiPqrYrcau7BZINixa2B9rEioUE6ee76eki0WPKQDwo6R35lIIciAguFqSQB7EA6UF5JQxjGq7NnXRV5uiES+nr7c0Bt7cH3Nze4vntDV48u8Ht7S2ePXvmVhdmzWgAhfVJ+HnxOC4SG2RBXcSl7F//y/+uc+Ea+V68LqXgdDrhfD5jWRacz2fP9AL0PDOlhJubG+z3rS2PFTtNLKXg4eEBr1+/xt3dHb788ks8PDy4Vatk02IsyxkW8E7WrPZDP2BbwwrwNSvbfj4uZF1u2X62ZMItxXuNN7vfO7O0l9Vah9hjhVHgS/JO2+97N87VsqGQxIM7GxMCwcA+o1HJLiUAmYQ/ZtQia8DmMueM/W6PF89f4M2bN/j5z3+Ou7s77Pd7vHz5Ej/4wQ/w67/+67i9vcHz58/dZe7avK/pGt9kedd6r+k0azLxeM94/U307ykHjH9d/sMt70pLoy446pcjwGHX44E50GImPu19b0/z7w5wlIJCZXOT31LA43e6NbYgWxdC0fV616wHRoR03PB9w01x87XYGoMyPrThYmNSISp+Ft0xxo3dfLjX0LU1RcEyeYx9X2PiI5FE1HrtXWVZMLo0bRHq+PcodIzgjsznFYFvBYgZ5zJafPTZXDRYKvLwnSgCEtzVhMkqKeLypMq0nEA+f3GL3/iN38B7773AD3/42/jlL7/Aj3/878BY8PLla1UA5DRZBOmKmSF1qE+0CQ+76cYz/5QiiqObfNppB8uhY1KzXUoZWa/d9x0aiJL1RJUI57OdepKKCCbOk56uSd+mKctp8rIgZ2C04KjVmEtH0cPctvFdo0UTdkmlmng/YPe26/gMMxzgaAqLWp1wtVikrX0jfXP7jIAmgJrgiUuAoxHMqNTGU2WZw0JP2+THdSTZEHLfZm2jAbiuP8OETvLAg6z31aU0VwSW+ZUxq35flQ7r+InFg2W0oOBilzh5vAxrF1UWQIN9QNTfsSldrqwyg1MAH3zMVpzjtT6h9DA2RmsW6BHwa1HqTJHV00bSjCoMtVqyeszyqOkOwlcsHojSofEeHaOmyqEFNtVOjrsLQV07PMht1WwJwRpFH6KUWrA/AkAVlIwWm/l2a5PNv7RtUl93cA/EOtjCAHseAwMCW7/Z29KgN2Yo0CGpSyXOE3kQbLc8YgIywCzxXTI1gIMUbITOQVULoUTAxNJ6O/1NOu6Fkz5OArapoFLB4tpH1NxobM6NlqDWMQo8ZMpuwSnAFLX/ctLYABk0EWphjc2SjBmiEktsK93DLQqEgJoaN4UkW4oFSl67ZgAojGppfDVzyfa1Cm/gkDypwtI58dD/ZgUmFjTWf6g1D2AuehI8eikSJcfov7lrGSEkpbfAa6jRhVvZGU2yJqFNCYdnt9jfHLDXE3JAZILTwxHn81lo1zK3KA3knQR4TRqDCRz6ZoCVk6YSkwaZbu3Wi9p4xpQz6tRSHZubIAFdbBiPEWUHTJaWXcc80hkge8v9m1lpjrHMBaVITJas7i9EQELClCVDx1wW318AAwmtPmNEhMoFiTLyZPz/ks6he6Lxg+xU0o2GrXDfP/3dRP658SMzC6+1oNZkGzbKMrs7WK3kILGBgPL85b4NyH7StysEs0aTQe0wUFvndxORjwsrCTIYS1ErE527/X6Poq5I8zzjeDrhcDjgww8+cADj4eEB/+Sf/BP823/7b/HJJ5/gD//wD/HDH/42vvOdzzoZUca3Ab5rZVTAnqLQx3u2FL93BQbWdJM1WT7KXUCThd81PkiUr1v9l3Vs6XJrium1cm3stu63dj1Wrt2z9t6vA958syDZN1nXdtkay8fA+LVn2uFTW+9PqW9LR1+jX2IO/PabL+8eZFTLuHjss83BisotTHg2Ieyyox0CLRcqeFJjroHp2mZmaShTaieaXg/JybKZ0bnyToQUTnBia1YBBAgq7co+NT9+O+mjQBoEE1T4YnszYc3vGxvQBrIbz/i8bcb2jZjbwzMANKWAQjTsvk9bxP8UgMNBCafZJmz117HT/XV7v2zS7KbsTVUUV4nsCo5VXz0YlT3XotvnTJgmAbNyfoGbwy1evHiBDz58HylnHI/3+Pkvfobjw0nmJ8mpeVWL6JqT1Emk8UXY3UMISZQLE+qgJ6ek/uC68edJA1kmM7nVQHGs8IXGyTBxtcqk6vMm7EicDk5ymlrzAi5ZTPSXGVMeXJ/sxGeNWRtNrK3f4TnOzVJmlUaC8uhrfLLI/tyBe0QtBkVFBWmsCZAqAVbXCsDBei3y+rrVRt8u+9XWXLC2BUw2cz7Tri8qulhyLXGrrV+m5vZR0a6b6wKBmDzzjVhrlE4JItUUklMCu+DoDab2LdXg548E5hAE2U7GLUicLhZTA02VaMtMgTRViEwYKgEgi7yJYv9tVDyQ47C+nUYUAGVtsQYmdEpnqwewQJauNOhdXhfZHmCgB3s3mVsbTLkcZ9ZIpj9ht11kcNGzvY5JV7i5arW1bwAeEK/l/Tm1a9kLmpVOGFlvV0/b3pOuTUz6YxNowa4ZasqufMNitnTEP1zbR/Zusn03OSBiOmzy70jBAymJLFimVcC6zuEWMbA5VgXYwlCF3ktd2m/hs7YHMUyvE6ZrVk2aWSxB15a8x8Ar/coHdrw2Nw6L6SHNs7Fr141hNMsaJh9dXcNGVDFmgYLVZLU0UIPs/WF27c1u/WNKZEARbIyJ7PM2pnEyye4lqY1Swm6aNOVu8iDgrJlpPIoRRx5GKFww5SzpyrONic6BvwPYTXs9QEKzMCMFX9sjMG5AuteXKWPKWTJs2OcaT0eCW8MDiws/bQGEUQ3gUFcsKOhkIKKOY06EnAi7KWNZJLG2uW7ZvuJuHCpf2NIQXFrnoWOCYW/wwx2zgiN/d+OL/om/h81tzr61fdJA5tg3HtIKazY21vgkDHbAnK1NYEgQJ6Pd1q4IdFvsrsZjdY4CQ4pBC614SnVmtCFisY4iAKzBz3UjrFXiJqVEOJ1OLjMsy4IvvvgCr169wueff47PPvsMn332KT744H2PD2O06e8wMDrIMuTrxPaB9juWa8re2yjeTy3XAJT4dwwCa9ZQ9vup79kEOQLAEQ9C431ret3b9PEayHFNIb5W51PKWpuf3I9HXvE29PNXoazprOP1NdDNS+DVa/WOZTQuuNoutYB9Sl9I99G3KV8b4Liq9KAniouT+/aNqRcrAujItNAx3TG2g588E6tim9X8cL3NlAcLhClf9mWrb7Xh20QUTrnJ3T+6OeHhbwQGY3+LVDmMT3vexmj8Lr7TxgEpgyCuE/YCPz1X9HuN6K991o3VBcBhc2AKXIzREn2xoGbGNrQS06QpBkbM6aIdoceywcXNi6SeZClVkcUvvyzY73e41UBqh8MBu91BA5gRPv30Yzw83OHTX3yMV69eqpAng1wKo0ACkHI1gV6VHWshmQDAXcBaiU5OLrhYkDGwReBXQVIFdVABV4vhT5CApALKqOTlE181gCcnOcW39Kms6QnNdaIpej2tjKcQcXi5mvTAHkSN1a2rCToU5kn+NrmwmOlsKR4UrFkEyCmUaQcECeYGHW/73aw3tJ0R4GgUEPgFNWXb/7b6uLUZNgn9K80shy7q6aocCreUtaHCNt4BRNQhhdK1n/azKSptPRBYCCulRuOBH9iasZN1IGT3YFI6bf2Lir4L7Rp3xCZQBF1jEjDdSLLclNoEakBjyqwNDQMUAA5TAiLDss+CgmBKcUoCGoiAzEHxDX2HKRqNFuwz644HrY403sUcatfe5fCbwxs9kKRK7QYQB8LxRjj/Qn8NQBU+X9n6ngYsteHoFmI/b0Fptd/2iUOjtWWekXmwjpk1mLyosiZmJ8BP3/0tOm4e98RiDbST3agwA03BBypqlnoqilswmHuXnWwX6wOphb05qVa5llYmySpFWd+r8X2KtsXDTqhLjIEAsPVSdX2y05FbHiitSq3mLqeZudxSoo1FtyhsDDVbiuAWsqYlXrNYBpiLD4F0Lx5PyslJKCr7fg8Dpko2wN7cWUKmLLC6U4p7Dzf2DdlPhd4kVTIBKSElUfbFUlHGUNYQq4Wk1J3BYiWYJw02KbRfa/G9iZJYYci+Q9jvD7CU9DlNcpCUCZkmxSH1ACAJjS7nIgGRS0VZKpY66wInIJkVpNGT8jkUBTjUFc0Vf8mwZoCAHO4I/1rOBcw7gCuW84zKM85nxvl4xnk+g4iw22Vknxtzl6JGfz62Ra0SbR83+aa/5gA2ieeVxQiD05/QsULlCgDY+IP0nRVgWKpjuYZZdUGCkFuMjiZfGS00ucvaUs0K1fYjarJdK03mc/at27+Bcy36ai9nCMhi/VP3KmEHLW4JA8eHIx7uH/D8+XOXJY/HI+7u7lBrxXe/+138xm/8Oj777FMAwM3NjQaWFv41pqg0GjQr1jGAfiyPKfKj7vIXWcb9Kx4uWnlMeRxlvGt9GBXcUdF9W4DhGhjwmLXJWtu27nkKwPDktuPxdsT3XgNxLuqmv3ga6t+/DTY8BnA5kPo1378GNIq8uz2HvS4KvG1D3hng2Bqwt6oD0tzORHSoP/7Y5+PCvwBAwgBO0+R5eeMAdwq7SsdEhGm364IY2X11ZbELgHLpojG2w36vmehsM1jboJ62mMd3A3DEd2SKKSVMOzFVjoM+MrQ41iOQtAZ4+DsSVEhoMSysTlfEQiqhkYFvLUSfC9+04nyqtc4wxvO8oCwVKU0idGbC7e0NPvroY9Ra8erVK8zzgoeHe5xOJ7x49hylzCi1YD4v6mNcAFSkrIustI2eTCgkVoGt2e2Y6bApt7UuAlpQFsU2JVBGEyhVYWgKr/RLTsck7oVlGvFTKTZhSD6ZtC2JKqgDvIxBSP2lNCE+ghYAJOq5CciulECVuGiKz97u+HlmWS8Sr1XpJ+hmNr0MMyzQ0yvTQyPN6LvXKJ/Cz9p3gFiIWOUuplEcMbTTRFZehKEt1NRLq7upOprWtHsvh+9DHS5EjmMwWjy0t/m0cLAWsaCOTCI0mzKhFbe+s4QKMrpplIlSivdLFDFqwTKVHmxcMon1kSmp0pY29gIrymNiEd0ClZpLgye2sF5WUzqBXZ58MWVN0239rMEqjKgpXmwEo18SzC2HzUNAeZdat6zsi8pN4AAiRF2SAH5yfh5PsxmWoYPsA+NAnbIZgpBIemedzdINgFER0LmIdPtHa2tTTmIlRtdVMkBJbhExVWdJU5psmAhqhSHKCS/sE5jUFYF1nC0DViZRhCVbVFUrLHl7zsnH1i1ydC5KmVv/g1JljiljP4VqauiwKomwU21RlqjovAKiLYXVJuQkI10UdLx0qzI+plTrelbRk2bCNGWAmttBN9w01BWkp7VDAWmDUciK1aY/0IQ8GwK3SPHPOcQckb5F9wOjP7PCEAVXxtH4TkoMJAnweHu4wbSbkCfZF4kh4NiyCHjuPBIeBFQ75zwpBTC9BeTW9cGxreyZxPy3tq9yxTIvHmByWfS6VomzY1mwSkWps2fC8vYpfbjFod5roK69h1njhtSq7+9jH9Va3f1JMuUpZZQmg8V1KWmTD7oO2vrsgQR013URpdwUBkZ/rxPDwE+i3DTWL6W6dRjQVmVbz2GfI5XDCvvpTEL1PSQBYI8dpK61yAIYQBkrwQFNhzgDs6qlGGoNEClwWFDmsy4/Qt5JVp1lWXB3d4fj8YhpmrDf7/Hhhx8i54x5nkEkri0WH6ZXlHABBMjfdk/jsRjaOCqnT9Vl/iKVVHvXmjUH0Mvkb6OLPaUHFwruW7T56+qFj9X/l1HG94484SnPf4vDcrW8i67erY+3HPLHXKniz0Tr+t43Vb4GwIFhwgYtxAaH+mtjhr4HIipJsf5L0GBEmeJ9a9eA+HBOGmjKGSJ6xmZWHHa/o3PxHp9sOx3QfqX1Nlo74884kdcR1fbutfIYCACgS+NzMaZ+4mMvRFNkg0JgY+XClsmx+m9T1NqmrbrK1bZa2+J8rQUsXR8j7n57tP5wSts2AQJnVevUuj1nOampVSLEv379Gg8PD6i14L33n2OZZ8zzGfd8RK2LAw7jyb6DDzogieD+au3kzfQwEZ7kRsCVM06tDm8962lk+6yJ8ia88MV3IEYmCqfZYXP3dWZqm8yXjZkpB4ApO+xv81pMUPLxaM9QOHkiiIVK8rbB6zTgJ85tswzoZzmKJ4TxQkoKn3dfGZ3WBjYEqureZUa50gZ2cMPJycARsvupKfjNvj1yFX1LzxMNTLL4P77ctKON39hj1ZUFan4N4V3sH4lvfOqCXIr8qgIfuXOH63dt3Aj+byO7cN7PAAf6V/5NUn1wV9A14Cfr7iSmPFTexwAokfe9edwzHOwCy2mtt9lXlCsvPqvMaAprG8gWBNC+d2rU1WyuTto3MpcTXqGncfXrWgnXVofNS1MzBkGBdXSJh2dtDmxtU6g9zIV96igcN8UyKspmSacfexxRgmczEL5F6orQ6iZA1jAJY0uUATaAg9QVzk5JbdjJ+Unj23HcqNE2pcAH2lpvTjA2AvaJtU/qEEAjAok65hwULragqFab1slxrcY9jySmSpzorevQHxnrtiZjOteYWtjBgctq2isCz/dAkLoeJDuVyhO1NuWeJX6GjMuQ4l0HiBQwYZV3llKQJgkkut/vJSZUlHvCGFUFBmwdwsAX709YLOz/NBmCDczogQiXycD+jhpBiACGVK6oajHR9rIwbgaYVNZUspfAQK0hfahOXAdMVKnHBHRmFncZ46cpOaGWKuBMJ9sM+9l43fhXeGcYL6Mn6Dg3hd1k1z5gfHgxXJ+HHC5Fl6dRFG9SxLhvqZTDDeysCHIEwzcIb3Fcb1qCnVpzOWVGMXcV5eWSKUgCrjcgq3iQWwsSfzjssd/vfTwfP0m3cQ0WbEMbHyvXlK63VW6v1T0e2G61MeoQ9jO6rIx1xWfHtm61/Slteaw8BnK8jR702D1b73qX9nMk7JV3jn9/m4r51y1bYwJcrqGte/w6MpF3fP/WWDIuaTX+7un7rZoA4OsAHF0cu7Hz3EXSb5ufbk7h77hpulISlNy1CNzehuF6LTaEnSAC6HPyAiLcmVKgz1mANBdo9RUJjTCcQEhPfIb3R+S1ux/9BI6WDGtEt8bMY9+vEfIaSm3tRDJz18vNeO2ztfc40KOMIQr78Z1r/Rrnbpy/68wlCOLUPovCQms33LIjWepEkYTVnHaHly+/wt3dazBXfPrJJ5jPZxzv7yX443JGmaGBB/U9qh5JV6sodS4MUK/Ya1uqR1239SAKGbGl+IQoJE2rBpGkCQXJfdrjNhakCgCpEMIyrWaJ3Asvpj4ERdKHSweFop1CAyFN+bqQ9pu9qs1kmANxPzErkkSNVqLKk8zUfIV5OY1sMDYVoS7v7yuBAaqdnIbW9BQ+T2gxj6JBuX3uSrsqDZSS84ZY2gnSZZ8c4SYxJRY3npWAacw+9gZaCc2QRKbX9hQwcpIYMxJkUSpngpj4g5uVhakk3PiWt5Laqa3+CbAqTdz4lErJneLaFDjzG69i0WTvdEAvKLnez4a2MItFS5ULl6lFIc7OJ4ls9mViLcRIi0Eg1xa5XxREnWWC0xwZERAjJZY4PfqsnFqadUc8qSW/7ue5B+m1c4i99fXPukZI+i987xJEHfQ45yftL+ldinEY1IenxnE3+leg0dx/fC6YBYRsAymQAdspfQZx0e8lhkFKApKLR5rtOc3SQMCleJ6cvM+kvv4c6YhI62nj6byEzZrNb3WQo20BOtdiBy/jai4isLnmVvOwLzOPUVeul3GvckVOT/1NYds64Ij1rH7u3errBy5liyh7bMkUBl7UWvH6/kED0fbZwmI2pzWBPv7E/s7z7P3dktHGvgAif+12u9W2rllzNkuR3vLT6oxtX5O/Yj/G9knw5hwNsDRwp7wr5fC+wpjn02YAxrWxO+z2XvG4holsz2+0SmTyk81lXBuxbmBZFqHtRJ5Y2zbw9iZ2/EmslmHMFcYqari3yXW57QtRzvOKL+eUAXdFYYZawhrPTgCTbBEkmXHkgKnifD5jv987Td/c3OD29hlubm5wPB478EmGylyu23jHDD5bwkMEC0ba+LbKNd0ltmn8fqRhWxujVXUsV/mNPHS1rW8T7+OvUnkX8MSfXUmMsFbPYwDOX05Zlzc3714FEPrrqEMh0OhT618D1b4JAO1tyteOwfFYWUMVY8cSICaBQeodwY3xem3g7McsMJwBsJ58cItAzcx+iuoKB1H3GWDNoc3sLilJCrW1jR+4FBZGUMPKBXCin7lZaBhHa+9TF1m8J2Z4KdW3u81nriFra+2X0szpYn3XGM/W3F6OlQnH/b1RWJDo4q1Np9MZzBUfffQRnj9/D4fDAYfDAXf3d1JHAl69eglmxne+8x187zvfwVHTyZ1OJyzLjHmeAcwiL+irPEVbiH+gTVBRnvw+F7aqbvCa1URE/AVF42k40Kd92+0O/RlLNSWRXQIiZEz6EdcqEllJ0rHEzQeeC8CmWNfGzBOQOetrzU+fPXq+WCFIBgKjmBYgjgFOYCpSH5O8v5qJtcUacfGo0YSqchV2sih32OmTX6vpbeLW/bg+08DUv84Gxza2fYUXAAAAbxcQdPdVkKOVSMvWTjupikKaKXLZs4XY/eRDaVYVzEEAV/KJ66laRpTaAyj7nUWEWRGOdBxqFR/2lDM4tG9LYTAlfSHz8aaLn/iMncTe3Nx4vdF03M3DScVizZ7UMnpYfBqlVRaqjKfLW7z1sgg1ljr7fiCpVpOP/7gpO8B7hca6d6U8jKG8dx1EVliKL4WrcQ4YwHI8ChDl/vuxDQBHgOqiaOYrHXNri7kemPvC+Xz291r6bSLqDg7i32vjbn3eHKNr4xfGKCrx4/1xn11zrRzHcE2Zf0oZlY61NsR7VqPIbwiY5kaxJXSOv9cU7a1+MhGm/UGDHa8LnOO6TSmtpo/2dJ/7vT/78PCwWkfs4yiX2FqPgNDa3FgWlAiAxPp9rx36Yu20z43H9PULPzTAh5k9LSkRdUEujba2XGrju6WyS0V1i+bWaPWx+vMuK0hBsm/CtmMFd1lkgaqA+S5n3beonVHoll71OnyEuE8wVARhdvDc3wPgJu/c3cgAr5wzbm5uvE/n8xlv3rxBygnPnt/i5ubmYlymacInn3yCjz/+CM+fP8cvf/lL3NzctJh6RC4PbsnYcu82yBHH+a+S0hrXHHC5567vGd9sGdfQX5dW3mW/+Msqa/rXU5+Ti0t62+q/rb0tvh8BSma+kN+/6fI1AY51gWUU1CKDIWWqQJMLyTI0UNPdAAwbWOqe7d4dBz/oU5bfPrapTZq8r5t8fQbhNMwEbMaKYA9Ntxe6akGeVKr03YAAN6P076p+b3nM2b5vCoy1OQrZ8XqtrH1KJrC7YiVCfNtUhjH1MR4E+kEovxQO4yZ1ySC3UT2L+VHRb3TrJ0mlLACpBY0p8Sqgy4+ZN+6QUlZgY4/dbgJzxZs3dzifzzgej6i14ub2BofDAc+fPQN0AzYwxDbr00mFItt0oP6mQx9b2/uSsvqyquLUAzv9+LVr9mMVi5liy0AUfL2f1Y9dLfUrGf219WL3dkoZ21IIxuFk98DBBgNaOjGHAYEouEXiJ2ouOD6XBLJAslp/0uNjE75cIPOxoGZSD/LPHVgJbbXv24dxja7c45/1w+2n/KpQG3+4KLo+Xel1gGO4bfjbrFlG5t+C8w5zXxaZF6Iuvsy4ycR1SS70SS0eJUE/81dc26ADL2qCn7U3+ofHvjmnDXw7fq99Gt8DxjyfvR8RFI7+765QUcaUJ1AlSZE7CLf96R1WFaaxyN7DACpqneHZQmwghz3O1o/XOfRp688V+4zNNl0CA1eEW6IWT2CLZjHS1/r7RhDOAwJXUfas2En6Wns6S8kVZW5zDq60eQvIeOy7LQBh631vkxLxmpA3/jZ6ju+Pe+IaaL9JW1Zv/IxWmJAu+A4ACPfa84/1eU3Rvka3j50sx99dX6O8M8yVrf8agjqv0dQIcEyayWvcmyMPbu9tbld2X7RuWWv/YyBEJy9eZbl9X9bkpPh91w4yZ61L6YEw0hGJxbK527Qb9VLvDeTEoGDZ1N5j97IKJcbfxBKk7dRk8TjQeAMB2E0TKF8C5/MsIPOzZ8/w8ccfgyi5Zcc0TY3v4JLPjOP1FF5j430N8HgK2LRVtmh+a47j++NaioDnY0rrWh/Dt2+lVr4ruLE1Xk8B8K6N9bs0Z2v9dN+p3hg/f2ydvx1NPI1PrLX5qd9dH7enD1w3XiuHJlvve4w+x7U1ioXfNJD2NQCOK8Ji/8lAkJcdpzytMiRb4KNCAJggYoK9N0mFMQCJnfmvCRD6hzVJ7mX2FGQXgiihW1lWp6VgNdPe8VSgu1bluNvQawQ8aic4IywuUynSlf5sLcI4jtaHpNli1gQDefWlQrDZrxXhR2fpoh3rbRet8lrE6/a33DcvZzVvzRpEqwnoFqhsv9/h5uYWh8MNbm9vsd/vkHP2wFavXr3CF198gWmacHt7gxcvXmB/OGCeZ+x2O+z3e9zc3KDWitPp5CeYpRQ5GeBLhUpaOHBKmwMz6yZ4SuF2QhxkVKkEHlvE+99uUpXTBRgoICbCA2vaNnF/AWlKS0MzbN2EmBlWX7qg/eADb6AGt9NlBwKgijoBtoA8ijxDo+EHZd0ESZJAsKZHCqghnyer2MAvHZvLk81IS1Hwiwx3Za3IjX4/Ifgur/Ccnt5Z00z3MQZGWl0razxyfAeYUVtcP88MNLbL7u+jyQeh1tvCjYZAHmR2bI8rusoLqwqj1yzoLsemARrt86F/rVUdwDH+jKfGOWVJQznsBdFSKn5nJ7Br5upxLAV7YjDPCGJ+a1e0eGO5Yzwp3hSAdEGXjY18i6eO4M1Yf+TppRSZM3nVxTseExyu9sOyKg11bdHEOC6PlceE9bW+X9t/rr3Hfo9yhVlQvQ3AEesc27Em+EWAI1phbio6G8o1TEgEPHNMHk7GgMZVxvliAHNt7dvqc5QPRjeAtTVl35tVa7x3jcbH/l67DqMAHmJfjHTQ8YtgjTGehl8CKUndrlq944mj/8iHV+SU/m8i8iC/4YV202pfmCWFdgrA+MV4kz7ucVH1GOJSBPH0t0TkgIOOaOMbSk9yuEG2XYQMRU0+8TMOansgkbk0alBsB1OoAdbMyJSwu9kBJIHAR2vnw+GAZ8+e4ZNPPgEAHI9HHA4Ht9CWPcoyxlxa7LTxlBavAVzjfD0GcqyVeP/Wd/F67bNuH6IetI/1PpZBZfx8rY/9/rxdRl3ibRXPLd68pgA/xr8jz0jt1OtJZUtmWXun6HP9et+iE/vs6eOyvTe87f4Vn9nafx6rfwt8GK9NLo5D/li/H9vPOxqwuDwr7x/p9i1JEMA35KIyKq3XOrg22Dln37TX7nlsMrbuGb9bMyeMoiwzdya6pmhFYGBcMGYBYAsinhiOG6qZNI4b/njiJRvopQBCRBemkSacxb4+ZfywsRieynS26pdrU0Xz1fuuMZ8toYUIyFNySw3ATmkBcL9B7XY7vHjxHp4/f+7ZdGx8drsJu93O/X+XZZH0ZK/f4HQ84nj/gEUjtpugZCaqdSousFrwtWtjQyk1mIC50ToF9wP9IX8mWi0Nwi3W1phacEBo2hBX1nSidi1HKiTB9GByiriviAxT9EOhQWtnzhJN3ei1ZXJxtR4GVE1TMwc2AWOkAVPWAUI6HDpaiCf4TXICUr60gHAzehuPnCwJKziRBHZllmjwWlclePBRyTTCfvJ0s9v7tXj4aB9qRWGl68rIkNgZKfcC8bXra4rfGs2n3QQRzmyGRaJMLKmLwRKHo0CB2arJNosAqXMtEkemFixFrmX+ANNpiMhyW/hcVq1busooZcHpeBJhVafTs6KsXHumA48rEvrM6HgbSHzTY+aUZi7NXVtkDCUzQh6ib48CiNHGloIy3iekqBYc1kIG+sioKvjrda3sFn9GGjEGCIfApkzAFICZLYFrbNtTi73+WymE1ROcLXqPivxTylqftwTgcVziPjveCzRle02xjsXqGE/sH2v3lhLwFAEy9mVNeWHu10JDn4XDKyaHAsayFDBLzijSe9xmThXXrIc3stfESFFP7+fWOL6NvDcqko/V0T9r7d4GouJYGuC51f7+ugh/gev1mhVKn0UbsdgrHu4Z7yd7b5eqOnbqopPN2jbQbuGqqYk1RhHro4lAlokq7v4EWHRp+aoBufNSYZbK7SDBwF6hLlvzKYnlqc+ZjVuWOyqz94GZcVpm2ZtSk19qrZjnWWSplHCzP+D57TMsZcHL1y+RdxNyzi437Pd77HY7fPjhh5imCcuyqKtwo5MudfmGPlDr9pqPJfKRNR60Jq9eKmDr+9E1nr61H9hnpjeMdW4987TCm+P2TZYtUMf23Gu8YU2P+evy1+Vty7sDHEQdsjxu2GsLZwv5sTSZHDcie408ePl6e8coNNgztbbv9L3EA2ofNg85aCYUthRzrAI9udxKfkEuqM+DCfQY5Cr2PV6vbbidsIS+b5eKfhPgY4CxEXVcFRiJhgG2eUhdHWvC25Zw0s2BaTtXypZgE98ZFcLxlKnqcWghiZwehQIiC0KWXFE2ZdsC5r148R6mSaw0wGLKutvvUWaJuXE+nXD7/BlevXolvqJTRspZLDmORwE/wMi7SYOHQkABZsUQ4npoP6zCJakwYcFeZcTiOABLMMel8PmakETDpxFAieAIgC6LgKerhcQIMXka3DIAUKtU6JpVoY7vDgDNklKzbLLnxvZaWyBpC0M+FD/NWTStHgCn88qMZZ41MLAEjk05N4FwADgkyKbpng3IIAMDmNWtR/6zyPEGZLR7wrWu/QZeqUqsn7tSz+1z61f82+5l1Y7tmvTvlBpVeAYEHTOLkWJCuCn8VdvdBGKNZ1EruEiQyGqDoDNg7kKgPtaJBflksIyjzxlc8WrX2t/EnmqWNR0y4EZ1fcpCfXZeSowL2l0blRl1ECUB25zeFGiTwVPwAY5JLGXRpnEIoNlokEifl01D+IxHoyW0rCgUFBfSbSBpw1q2G4lKGFYiJ5j+0KXajPzPWhXWCw083dad74VEYANXiTwwKwXeHvn0lnA8fr4ldFKKfWq/ePwQffefUkgjlgsJUn+9Vv/QVqFLpb+ggTIYhQGzPHM6CF0kn3v5623k/auWKhxbHFve4GZY24hAmvaWmmYq7dW15etMA7hWCmQKKA+XgMfG5+QaxqDlzT6P6rB4pb9RGokwvs87ZRC1dWfZNtoyu+D6YZ2w17V2gGQ81NcFi+WGVSMmC/1cWv091ZDvmbIf+ehflGRBRlttsMYQ4GNu1xaNuttbLq5bS2a1OiYYL+z5KaHtv8wa2Dy1Oqr2gygjZdKMaQnICYUVQCEG2UMEJE7GgmDpqIkIU5r6zxXUSCDh4XrtdGMMFWHf0vnxfV5putoeZnNY2WNASQpf+X0+zyh18Xk3OdaAjGVZ8Pz5cwc91g4Ho2TR5K0oAz8eBHaUZ2P9a/LzWh1bCvkWuLGlH42y95rc/dg7Hy2MbtzGOq+18fG6H2+P6UZrOou9921Ajmv73JbO+bb3fBPlGn08dv+WPtY+W9/Px/uujemoO75NW/+qlq+RJvYS1LiW//ba95aC1Jk70C+UwHDiu+06tsnut30dgAiCFkjUPjcBmdQ1gn2Pbe9htHoU1le90Vj7ZlCsrZOOrc9jaX1aUWSHcR+jKV9j3PpHG5fVd+JibLcY0Hb7t/rz9DICOj3w0QQbO9EVRTd1yvGyFPfnZAamaUbOYsmRc8bN4cYVgpQypmnCnM/Y7fc4HA7N1JIZd/f3OJ3PKLVgPidRGHXTNYmOccmUjMbMSUQGR0ENEmuM6lpZk4qZxLIACPTaD1Db4Bmacm1YX8MzLjtD6Vj/pjK4PZigogo5QU//9H2iJHO3RnsaszaiayPax92tu90BLUtFi8MwB5//lJLOL2M+n4HcAkF2mZZychBA0Z2m9HLY1vXzGmLeMDOW8+z+wyiaqlBBAwc+InOhPghxt/5toBG+X/msGlhkmz3MnSeqGNIfgoHB5l4kwvGUJ41e3wTLCog1B7MHkWSdE8/1wxqUzgAOBDedyh7TYaIk1i4Qvlh1eF2pNCWg1pCJqgnnpmQ6DVp8JAoWWKQhbv0ZU6SahUkyod74GAlwXdUdisI4Eyl/UFq92PxtGk2BBNwlx4vLD9Q/qY0XXhjoDabC2GftuVKWptAFZXqNb1OtqGouL+0aBAzvD4GoCfprwtooBAGmkGLjvpVCLacQ+8SHtRyv35bfm6VaHJcBAIoCXLeWqN3VwAshPOOtAVJw+u8Km1IEEJ7edpkTJXJLFb2y/3oLFbhhb3zg7/q3KWgNvIGvm2jN4dibfp5TbkPGPlpdmmCgjTMPONz1Qt0Ygtp4aUe7/thhgq+R0P/W4V4maZuRrXUGM4Et047xLRractFOdLQzRI1q7+sERL2mpO7S7WYCh7Tb7HOVXAbUt4SFQGxrEg5IAdA08XZXapZvxjusb1EUGOQuzwSXM3aaGpymjPMyC/0TBOYygAP54ppSwmE6KJABoZGEJqdQ7QCONr/ke6VZNjJz2y+dcZPILrLBenwgOXjSVL9VYm1UPVCM1tXRMvfZs2eeqdACcrd1xUoy/Rhd463SzPW/Oxlo3LeN9iJtrfDLre9HufDafet84+0s+q6Vbq6G96xdP0VnuajrKe0YZPu1cXkbEOdt23ihH3Fc029Xx2PlKXvtNXq6DqYFhoW+X1vg3VbZBuzXP39nkO0vqLwzwJGS5LAG1glzVbnG+iKi4Pe0xWDi9Vpk9LWyVgdwaYa6pcjLh3DlZ61+y7k+1hfb+BRmZopdLNO06+6NjO4iWwwux++pDHGcEwN9HPzBZfTbtWtt6aWSv/Gua21Zm1vrk6WWs3aVUnwc7u7u8NVXL/Hq1Wt88cUX+OCDD3B7e4vzuUVD3+0kFgdYThLMdJKZ8fr1a83QAJxPEun77u4OL1++xPl8xjzPmNXknwcU2oVPo309YRVlLyGlHZBEOWUWlwKUntGPGQninMQSLYWovv0GdG1TWZvfrfnfmrPNdczdmQsAwm46+D3VAEOrT1ODjLQPLr5rNGCmnfhbfTklATevjEEHSgxzMK5J71uTQ+0LuNa4NhdEOOzFRcEEDLY2BIVtmGUgCPjN5aO9mVSZK5WxlAJRPBTwAQN5QiI7r00+B5ka63/KCQczu8MZM7tFhYAlrY4M6Noo3sZrSp/1BgpYrDk3xM8FjC4B8NF5X/HDpiq0EiN1W3tHmnLarfEUP87w5XUf92R92nu6j+NstAuI4tnqJmp5k11ZvHhWqIVhJuIm2K9pbnaNlTr6+kZhyedweJYv6m7XKU2qC2kMoO4eGw+hWwEPtQ+wbE0yXgRCNbc6iLKbyNLTNuBCYglJEIKK4u/k8I9b3cT3DyfbusRwacEzjpHUuMsTRCFXtEDf70Gv/XM5XZ/Sbr1uVeTj5+6KYRZP+v6m3LexrZpquzIE+HQXKTTwxGR4lraVUmzhiVJr2c/smsx1TeNYkKX4tfmsYZz76/m8uKIQgT8gde4SaFX19wSLKKFvSP+A4JpWkajRmSjvaHPhI9DemcK1zXkb84HGySw/otUHg40ctXG2NG37t7eCbe0b6ALcPnsBiu+/sKAgRGsKsbhhZBIXESQW+icCZcKUdhKjIxOqzQsxiFpWtJQm5y2kFjeyh+60pQokeZYlgNkSzaryou6PVpjVRVKvzdLTisUtq6WgzkuTi9RNpcwLzg9HnJeTph9v2f2iDJFzxkcffSRxrrg6wLFVvs5Bmj1vGVrWMiCO7xnlnKe+fwuEHnWANbnvqYrqU8vbtPtdy1OU4LV2fFPK86jwrwE2rDz6bQDut23Duwzz0+an7VGjrPWNzO1fYQDjsfLOAEfO5hJg/W8TKINsDFPNTfWUxn5EGKO2kQ9lzXd6jeC3wANjDmOsio5B6MlpDcyFw2m8/zNufu2FHSovL/YtTTNLqOApjbJ9W9sqAl4T7oJZPywQJfrn42+GppNr5vLasJ6weaX9ZmtJKjjpe2ScxTy+VsvwYN+3LbzWqBTGFJRhm9exIJCblMvnl2yEYbqhnF6bYURSQUOGKPkm1MAfAiBBCkthfPXVK/zZn/0EP/3pTxXM2COnhOPxLAEHwZhyRp4mEaCrpJItZUEpEjtg2k3I04TEwOl8xjyfcT6fA+0ARUGRsZhfdFRswHLinacDkLKY+7JaQ9jmr4ICTFFjRt5lGT2fJ3idHJ4hzTF/jZetr5uoZLX7XLDzjYAk5kQAElqbVNF0BcuE+0FJsnesrOF4GsQMUEg9aMFwQWKSv9vt8PzFi0EYbVTn1hDa/pwnT//c+r09NpE/jAGDR8HmQgBhc/+Q9Sy6kgIZ0jjpJ4XPVZEzKTgpeMIsgW2ZY9yMxdedZRMw4KMUE46iolpUeQIsI4orODDBU7ldGND4t1nwkPr/+5pvN/gcmCCfHFSyk9zATy9SCVAXx2Scj/gKMGsKQ1bx3zYUeHBA6uYneZDR+L72L9ztsAMYXHhH6wNYlQAT/E0JUIXMByB18oDbhhBQw8mupbf1a6eSBsYV1Z7Yv7V51bn1a1ES2jqING7zYHQhbbG0z+2drINh/QHEhr2KgrnUzmrIrXlASs/yzuq+RxCXKn2tT324tqUyn2atW0+Zc1P8mksT6ckyQKjgxEhBCbQ4AgZkAGrlxDpuhLYWwJY0R8fCtnpVYIP7F6vLUX9NqFRF8eSgnzMks0/gicRhnOOcQy1OwEjkubCkzxDwllIGPIYStQYb3fMQfFL3Vp9/inMLMDe3lDxpAu/QXnu/TZSBpwKIxPlXt137N8wziHB7+0zXJas1gXxulgX2TiaRLw67Q2iyHQDIwBblf1wZhQtyEgXflH2b/wiwcHHJCrkRk9yvlgoJ2S0YYvoumVvtPcPTLhvYZp9zYojxgex1idWSD9xo2z63vwKbMLDFx2UAOBIlaW9WOdDmJfJlk6kTgdWqzcAxkxM9vhAIzXVXAQ42y0GgcnE5i2UAfU1sARwmq/qOa3uLHvoZSMHRTZRkL8k5Y+IJS1267ExEhMPhgJubG7z33nu4ubnBPJ9RSr08bIhuc6FtjWe3Ovvv14vpCHa4F9O0rt07/r120BPfFwNgj+7r409sT3zHqMCuyS5PKaPSH+uOn71LaaJee34N0Nlq00V97wDqbMl07/L8WM/XLWvgylPvXwd9rF3rY/qY3vyk916579sGyL5OeXcLDvV/lzIOHpzBWN8juNEYQH//yBgem/g1hNMm1JiDBSG0++2e+FM0W0AT3u0FoXsUGjy0YbVtK9cWJ8De0RQcuaspDU1MNSjgUpmSfyyIUkoJ+QqhERrBmr+nS2Ww8W9/o+uuCMb+vIMal6hzY5LDcAVww35Hhhpv9Y2wtu9l32qAmMypBWHKrtwdj0e8fPkSP//5L7Asi8/98eHkyk7OWQOOijJyPgvAsSyzACj7HabdDhMlCc6oVgWWGjGl1KWHjfNjAoOPkwd/BBZOQDLVoCmSBnQws8Q6MLrPA6AVxtiEDwFF2E3311cMX3yeqQm19jq7x0yhLS6NtYFdUNI2absMgLC1XUp18NCEqzi3YdRkDqkpO5QkJkeeJhxubpB3LS1cqRW7aRL3odg7leHZ14OOK7MAJCrkmUIc6c2Wtv02Nw9maBaRlvbZ7rH5oBTcgljeaYFAfczDddEgn/5CNGWHdPySxnVgZuTdrgM4Slkc0BwFUq5GF+ZLJ0KrBd6tfo++tahrjvetCYUd342MXF9oAJxPYT+dElfGeHkYt00BJghxcXy4e6Yff9Yxg9OxrSkVfEXy13vXXgpXsiIdELXTbEZ7Vk45fUJ9vxKeHOPo1JVr43nsCmZoxDCAoS9xGrTfvmZYd4fw2WU99uzlPUZ3l/dbf9DG0JQZDrcSCW15H2yfStI2spHSvSMoxvHdtu6tnsZjTNmDK5gOMGg7iDTWD9lhgMSgSeE97Zr9e0ZVRdpGxZRH35WdPmA8Q8fReZ4rjNTqgFoYJAOb2K2HmFjiISgNJNZ4ORCLixSAnGqZr1J24Afc3NIQRtRmkw1Zt/HToacLIEtKSsnlgMi/GyABd11gDabb3k/AeB1cYfbTXtegvN9IdLwGxF1iP+0cyIIBAiZbqKUjKz9zXpnanAuJylhUruAicyzjn20KNVimPovcyFxpAbaHdjSnQJrSJhnYlSDvYe6tZoglDI9dmwUPGLVU3w8TyGnbeL69E9q3RAmU+4xjXNu4QA8PmaDxPHQsEA8Tm+tSjE02TVMHBvQAeLMaJDGvanw4gBo1XFthFtcT0rVHtaIuBWUpEjsLIgdPSJjqhPN8RuGHTvG3Q6zD4dDoe1D8neP0rM7b0MrlDWtWF1G2Xbt3/GwEBNasOsYSg5iuARXx55u21HisjO9ca+NTy5bVydq7xrq3+n5NiX5X4CL2k4hchlwrayDB243J+v1vU+c2UNFkkqc8uzWWq+/my7r/KgMaY/naMTjsGugHKLqBrC3+9rtJTWuIX2RskQF0fvdajFAjsGHZM4Bmxmw+gbVWlKIZBgYGahsKKAgAYx8ADRLZ3h9/b4IfgdjWmJt9dy3v9QgujOZ9m0Ts//RtHq9jW+PYxffG93fP6ubqgurFnK8zwAhOWbaYjuGrkrEsBXZ6EekBEL/Nh4cHfPXVVzidTri5ucV+t/eMKO2d2QGL3W7ntHBaZhcIFq4iJikPGemHiDCNp8+QU1oHOSDnboUhWSyIYdkoXEFD2KynJHEEVDGLftJ+qcqmBSlDJrd6iDqIWRBYO3SQwUSSgz4qf9xY+xpNkL2XmjVOjPSeIs3NswszPrdw+TfEOTCpMYknSpK1u785YL/fS/ab3U4Ceeq4L8uCl69f+9r0xlFTahD7fNI2JDX6DdcY6NC0agvYiCqnUX7dEAIvydL8Yn39xM9iFp+xxGDBILFqeP78RZvMuPmubMQ5ZwW42j0V1c3lCzfTeWZGVbAv8pqRJ1mpteJ4PPp3o2UL0POc8/msp3LrvGXsfx3eucoPddxTSthNtm3J+woYqBJAtYCRin6XCPs8YUrUrQu75lCLAQhJlRoAoApRNvW6mNbOgCgRlnZTlT0GPGvRcC2Db1mBKLzZ2kEwBdvbFcmTCHZiL39GvtNiknQBpGOPKfm7KSi6IXyrvkMUIW+SAg+2zW2dyq3tTV3zw+94nQHk55PXEbMiGX+OtGW0Z/fGw4yxcBjrkc5H+v26ikRsx9imNVmmb+fKu4c9/JosAbRsMdfkBflC6s556u6zdq+51u73ewnGvdKWtXadz+erskv8vJSC169f+3cXmee6Mdu1zGYatZgA9V/jC94kz9XQR5UbJUJotzcxZP/JadKN00AIUguh1MuCBChDbXRuwpWGvYABTiz7426f9SCiH5eRTuI4jYHkbWx8nPTHApLLPQ3gGK8BiVc2TXtrsK6TyA17V0iLnyS86f/P3p9+W5Ibd4LgD3C/y1siIiMik7kwk0kpUyIl6kxJ1VVdR9VVo+rRt5nT/3D3Ob3M6ak509Oi1mGJJVIkJTKTuUbG8pZ7rzswHwADDOYGX+57LzKSlJGRz687HDAABlt+jiXbVoehHSJwYtW2WDUtDID99TV21zu8ePYc/f4A7xwaY9G0LS6vL/HJ558A8NjHmbIA0uaiL168SLWkdgqyhVgpPUCc8sHlM7LL2glQtXFRnLiIoZxr5WsBbc3u8ntSx91GkDkFGhwLspB/N6Wzavdq5YX2PV5Pa+0swZYxqvluc8u+hS47umzgBjJzM9P4tdKN9uCQx65K5aJd6wKSv4DVlD2RNMj8nHN6h5yk1WqFtmnRNk06zrMXBlRzdtRyQUaL+AiuYtM2gwEzRlqZGgDAjdgcIuVM7SOdncxX/rLsXb3+Mg9JBD5oxz2l2ZIsD66cNQWjObADOfJh2UzX9XFKukkbijZNG49+3WC92mCz3sKaBtvtNh0FG+IkKtuwdZbZUK5X63xaBoB2FYJSWj4EhAC4Td+v8teywCf9JzSysTZ+nfPw3oaTguKXR/I8QuBNr9T6vDy1hAIamo7qnMdu3+UTLcD0UgyIuTtAJ894lFNqGTZTTCn37FQicvyMibWPY4Fiq9CfNjlBiZf4n94jdGSMWw0cWhuWHa3WW6zXG6w2a9hmhbBTPzmWFu1qjdPz8+RsGpM3yDQwxa7zGRwKAW4ByMTnHog72oeUjWGnojgfdqf3YSYOTb0Np4tQownZ1z4pxU7b7XZpQ2OXF3PH2DJ+qWPHA1/v9+lZYxqYNrS3tU08ys8Aceq+9wFECx9dWf9Y0gFt2F8idgPNSsIASOA8m/TntYdNOpbPO59PhElJSRbyPiqSUpvxa6bDwxgJberBZg2w38YD1vsk//DBufcEPrp83oMHyhMNKvd5Hzbxqzk9THV0cvlFOM2nP/RxGnsQKBdnBwDhGzJ98YXxsA07ehF59kg6jjjyVcz7iPUMpxuYHDNFOTdAmlKvUc0WG5t3Jil0fFRmvK1sBB59TsCeKmXS+JhBJgbbNspqOBmJgm1ugwJPdJSkYc8KcCP2WQ7aTJKh9BGD258B8/O9uSzDCPxxnmHYMZnjgYLsuaQWjCnwMNL7g/donMZrrufKquWR0DSrBHZYavPYz3lmRMwn2k1WYAleiXK2p2dlimQfTPE7YHoe9197mMpwcdZcGnts4Bp4HLouHh+u+29lC/vEa6hPnnFD455sG20m3rusWwImYIv2JL8v6w06jjf8DDOIkprIQIcHXJ9BCW634sKXdB9A0rGND3NwrPdJtmBMONXNZNBlY2MLGQIwPcIsm3jSTagMyOj6dCQP2Qjam4jmPJGd5CAO3Y/1M0gzX3iT910XwWYH431cXkIdGZYFHw47dP0FPBwe3H+AfbeDv/TY7/fYbre4f/8+XnvtNVxfX2O1atE08gSVaNUNazPmN4a/WT61IE8DHzQfegrQ04LkMWCjFiuM+dtA+cFzjJ85VHtP8rk0f/KVeCxG5dXaTjsdh/NZxjH94H3t+hhKHypG6FjQZ1CW5h+N1EXGQ0M+dL5kfM7Hx5xyUz6CzxpIddN2GaNj8j7+mFjUhVYLTgeGiAWaNItDBuS1TpAgB90jBUBOUNM0wamMhgkV4TTRKRh0nFDcwTJmBUsGegzcmEJwc10RHAoflXcsi9xwCs5z/ZHajIrgDgx9mTOGWCanDyy/MKhdOl3BiT7NAQ54EJ76jPFa1AmpvZORAHc+2J4dntaS8rIo+GUBhc9tn5xW+Dj1sQdg0bbUNsFhy1/MkYLGsIeBC8soYjvQs9RfjsCl7PCFZTB9BkSiYU3ORGTP8yUN2cIOFGdaK576jrc4RNoITrD8iNcEMCRnI72E1OgMqTAA7XsXc0YOCth7bLSJv9xtzLwncMSE5S+GdlPz/K0sgy61EeD7HmbVoDUm7H+yWoU9UtI+PFGmbO5XMCfcs/EAFgTSSR+x5LynjSkDuGLNtGXLfHz8gojgBFvnUiDt8wAadfb5fe/rX5AlGOgB9K4PQIU1MCYGdaC2jY1tomtK48XkfRI9kDfYjI1I/W5sExxE7+PGeZIfBNk2IcBtm1UJcMQlMiQ71Lae8lRCDR48csO8ahtyr6OM5AC10K3eA96F5TUs2KBp7IDP+xEZk/pN6lziJQXCPnPbWpt5STpeCApC0/eHuH6cybkK4gAI+xo1FB8Ua/ZpuYKHTyfXAKyLDfuaHO/TLDB4lEGGrGsa1KXtyaCA1OsYUJodxvuP5yeDSy97v04GSDM2yF5Ydk1piJq0fxJywMrqnsYWyBGjJWRMNyNpvoFedlWAeboeAHI96Jo/lI1CdlVWkvhFGuKUOUuW7SXr4qgC85KGoug0ruKeNXEplzXxqG1rwmksLKgvg4+6buOUgbz4TuSj5lutVga0RKLY3DE1EelGj1Xfw/UBBOF/ORhio+1J0kNjyGQDGeoUgQ1aRuojCMbkLh/NzexeHHgmlRCAzGCnfQI4WZcEPwe0R1IpJ6l+vF3ikiYC/WBtBETI5pugw21cVkNyQHo7lc8Q/3RNY4TqRsujI9BiSCrzxqXZoWByRbY0NWtUlk0LAiW9B6xtsVoBZ+cG/T7M7rx8cYnr3Q6wHqvtGt44rNdhpu39Bw/w6NEjPHr0qMjncDgIGarZXvL5uBcjxmKRPlMtQEwqXug2LU7R4heel/ZBcYwnyR+PeejvkuCvkLORcpbwJd8dgk2lr6MBTppfRGmSTZ9fzUV0DJhzm2XPSaPFw/meV9tG64dF9ZzR3l9Xu82hGwMccmpoDvJKZ1YaLwqqAfpiWYIW2kwOypNOwSAwg/Ln7xZLU5AdHpV/bZkJ/Zf1nQZk0GZ/0jnkymeItvlBGu9d+NJPG4EhoN7BQQ9BddjkzsOYJi5zj+e2m+joMMVCm4Nmvli9jId3wag5uPAx3buYfwhU0nTOWCcbNzyjPqNv82GqNJ+FMVRc3M3y3sN5gzxdO26mRYMvpk/r4L1Lx8KSk9W2qwA49A6HQ4f9/hCOijUWrs/OWNOs0HUOh8MuTXcmlL7r+mgEDZqGlvjYOEMkBC5x+y/YlQlxVdej73v0vUc4ft5i3Yb603G1Pi4FyP1skKa0UNvEMQJj4jR4Lhc51CsMItt1gvqYGyprGzQNF1YKWhkf1AcA25Qv8sM1GeXtZT/SNDsLTamRfNMX1nAv/CfNivEexrnoC4VjHPu+R9N6wFq063XaAwWI69S9T443jAlH9EbnyqavVVHOXZbzdNxprIxj19zRTW3MAuswpkqZd66Lugvwvo8uYHaAclnDLz9A2F0e0EGOlN6EcQ0TZmSkr3YDIK2PzrlH3vwSaf03yZJL/NP4Ds/C7vqZP0dtGJ3gMBOkSRvhOY/knntfnnYSXea4Dj8GK7yVPd+ZoozBPXzYd4Y5kvwIYnIqE8oQQSZjSM5sPFkhA9lNPDLXGHq14Ab5xIDc59QPwe7Qco6K8aagh82CoPyg/DbUwqSfZX6eNtp1aR9JDw/fe32dfgpeTW4jhTI7Jbid66np6yHIkfY0YXUqP1pQGT4GNCnimUHcFyjvy3yBMKOqPxwAGKWcMIOHg5Btsxb55vrxjwNkf/o8RKC3bI6qePG+4BMhENKCBNa4XH/LoCN8wU8PUvyYAzUG0jK9F5bfUVlZPgkAIOixbX3q19Y2MN6FQLnxMA2B+ga9d2ibBm2zYiG9tChIyy7Izyo2mSaZ5yfHRBQ2iHITfJGoW/O+RyE9bdbuYdCuGmCFtFwRfQ8fjiJLbcxPmKN70o90Psw0M97DoIeHQxOXv5HdJL3p4tI+E6/TmEkzQuKHEiBdI15HQwfjgXa9CiBHrDP4Ndt8leyZ5UA2EP22KA9RLwfg2+LQHeBIkAo/M2rtqM/L03LifU9+IeKSVuoXFzcTLna8yktjSZxNKZ+b7Unct8UBxmHTBn99u1rDOYfd9TW++OxzXO6uAohvgNV6HfZj2Wzx7nvfxnfffx/fff+7ODk5ycuHd5fYbDYZEE2nBTFQ2xOoySU0sZuuBtfkCyVwjM2qyV2eZi5KzcDtuBbU0zPWjINcuMwWgT7XRVx/qLHFDMpqn1+oVK0LTyPekZupln0zvrdH7SNxrmvB/B2Qnne9eefzogMQc8qYn2eWQ4D7uDk2q8tL7UN96eHO4Un6FCNpJp4XfBwBpBy/B4fNQXZkKW/wR6ree4SpcBZhzWM+0rRpsrNOG0bKSkjQg/7x9aZ8kMt7IRjp0fcOvXdp+mPv+7ypVWPS5pz0TgJjWBtbw/a5IKWSjmbMeifPBihnV4Q2iw68A+BpY1O+hwUBGSFQpo0zkzNvCMChtjcwpgUdK8iPAQtBqNz1P65hhIdHBFLCsQSI3x4QAIeQdxuDoPABoWVGLG7El4KDGKzDhqnz0QHnJ62AwupYF2vb9MzaNrZB3ujKGBtn4SC1T45zbJpJ0TQrbDYB5Om6Hicnp1itNvH9VToZhQI6E3eWt2aV+oj46Puw78eqWaOxbfiCYgD0wekysGitiTMUcjuTfBhrQrtG++ropIU4ZaIx4xvBRilR7hgAzTApHXZg4g+fZy0Yfg0TTx0IRtsB2SFO9sIzsMMhLnFOjg9buAHQRnSc18LZB4yz8NbAx9M9DjT1M84GaEwTjuj1Xbi3WmFzssX29CScYGMt4AyaxsLSprAN22sg8VDykb5+0784Bn2x1w/K6/TFzaPrXG7YuHTOxOumsdExMTDeAd7Bux7FlyKhvzilL8iGHE4T62NSvfJmx0HWO0dN7cFP+vCIU5xT0Eugkwjk0/Kr+FU19i8iMAnjI0hATAZw0SMEe55mMgFwoFkbpCuibJk4SduEgMTEtdchFvDkrxcnbtrcEZH/KGvOI01jo6UOEanw8HH5IUC7x9CJRASAGHh0vaeOFYG9Ka89ybTNMhPHgiH+kpPp05vES+kyg8lmTpOWa3igMYh96JE2U4yZ5mvWUN4Azse2CXkZ0idxWRIIE4n2QSPNXbGeZAH5P4YmiZjEM/9byHbqAe5kRSd2saOm812wzKMMKovKB59hQEBQkImOvRLNUuKfmA/BqRf50keR+vt9akDOKLuWqlzqg0ElkXVBE06q00AFY2jJXebXtlnx8RNlKA3dJ0sME5ccGhOA4wh4hSNZPUwEcJ0BGuvQWgdnTLIhvihHXLcNYKIeoQ03vQ/6kgLuYi2hg7GhdgHEjiekRTnvvYknCjlYH2ZoNOsN2s0WzoejR3e7XTppwyOANmhbNPEkjN65dIoaEGe5NG3Q8E2b9qoKMwCjDMfym7SZPi1GMTDxFJfQ5uGDUZAZBzga2w5gp+gkMD71t0/+lNy0lWaNJsQzaVR2bcJssx5Au9lmmYo6J5iayItBOqEGPgAlBNAGv62JQ8wUG9sCDj4CZRkgz/LI57GQDO+7ng3XwJ/pe+z76/Te6aOHeP/BOS5ePMdnn32C/nDAG6+/gd/57u/g//rf/xkevfYQZ6ensV8Dv+1qDdu0cfl5m/Z66nuHs7PTtAfVbrcLs5LEIQhkX+m3c7mePUKbN8ZkMD7pbkMDC/k4YvLvmA5IdkGObXrsk40IppuBKUI3OB/0ffKz0lChzdsN0ORlt4FDpkMYZSCcNEhugxpxdsKHHQgwi/rbJ774u9lXyQchgPgW1/Q3qKFyyXsw7f2s4H9OQD2WdnhHFrrYsI0QB3q0GTgTNlFQuXRnKE9MSJHsJHg7x37MDkG6NnQS1V2QKeW1OoNKxNJz6UZ7cHDHPgiiLzotMJbeAKBvtEK7W3PiQAXf78MYk5YeaCBH5oeACh83DXTMEcosJqVghn8Nrw9DHll3iJoY8bcUmKAA3eCM7SxQjrWjK9Yghzag64bVOxpc8m9UlNOLvwPXPL5PedE6XpuvYxmUP30ByIh5bDMYVgcWe4ADPlnJ5k1m+aACwvHCHLyKX7TiMzKoJBsEtFhLp27wvrApvdTtGgJOX0zTLIkUPBnW1uQgh+vybVIjhj0z6XedxLMxfepZal4fz275nCDtBYA8Jos0irh44p6GQCo0B865/TL/3jk4i+Do0Q78zscZsobJRpCfpl2haRvY+GUm1YsMagRGaAZHeFS2Zal1WHvEqGQAavBrGjOe5JFtvCivSWdQ9OMFiDkCcBCnJPGUppBz51m/ZPCDNUi6pvFIgGAGOJDuZTmMpcZZYqWeIFC2NH58g9vAk8kOV+INCDNdkgLK9ac3eTNQFjSOTMEdwokMjp0MEB1yYxCc+thW3Nn2OXOaqs2PreTPh4zQuAxp6dyLYuj5MPrJmfV+KG+ES/gExiCD1bFDrGHAUPSbvbxmbWGoPdl7pIUSsIMoUeSHqzR84NNpFaWjxeUrjVO6QyJEOs0gFUoyW8rJHBpJOHjE+qqsTEwr7LPxgHSuafzyMSvLTANQOIUk+4R0kO3maw3HqlXIoqgCt41kR1HOEEqqilqBXRezQ5KORBpfCcyIklScfAGEvV+IP8dk0Ye0vcmyYICsFukEEpKlNCAilMHkZzA7Nhl7wMQZHdZk6LSU+5ycam2TTo6zrshixW63cdymf8bmTNJGYbF8+tAU24hOTOHtGf5a5G5imwwbGockJ9GOMCOrAxwk0+V1WJZCupgadXhN7ZOX3/ikN00cF1m/kU2KyorrvyxQSGaE3fMgfczJsL+sjTyb+WDy+32quoVpLVZtg03fYbPd4rA32B86fPb5F/j5z38B955L++gZE5YhNo1F2wQgZrfbIyyptmgag931Li1LD5vKH9AdOqxWbeGDpxp4n7rJx1YkrlP3yaCTq5mkQnKbjH0VL1rMZD2mgRvFe4z3Mr4KfpbnM+iLfkMWNcm/0H/zKGYckY7g9w/rR/fpnTFgIs1EZrqPL6Eo89JpCtRYNLOF+bPh/fLZsOwFOTP/mHhLY8t7aB0yd8bCEBSYw1+tbXzlerr8mu8rZ8/RvTArbrEgLqIbAhx8uUn+SwF5mpJrTFXYeMA+vJ+XnNBGdHTqBaWRR8D2cYO7PAsjzN6Q08FrJIEOIm1a1dT0qvybTHqYJs55LB2pPCi9z8eSyraQM1o0/gZlJ2eMGaNQ06ioeN1tCVoYHuRxo0b5lwPVe5/avGxXE8sjTVx+rXZxjmV+TZTHvaW0lKZN/Ic2a1PAlaY+x92wSMnwzVu1jVzNwJGuyIvX1mxzWc/7oEzkdCNKLUTB4gCIQ/gaIQzfUBK0a3LOYt8V93MOBrlrvPfwvUvBd3i/lO2w1CfMUtpuT+KyI5tHAxtK5Fxl54Kj29mB0siDy954TbEkrTGAM2kpTn53eE2/tWPi5IwzQ0GGobXkthCgPN650eA6KzsfeWxzAyrB0ILL7BB7D9OU5YCBZPy+Vm9PDqQpr7X0hkAB74NTHyMjE3fuowAicp+OBqVyyvaxg+v5jkKo42CURn/Q+/xltHDoc4Ep4AE5gCZmbOKXUBJiG/8mNcGjx/iFnOqZghL66/PfeB2+ss7/6uORgeg8hsMX/NSH4OOKuf+aQvN5VgsLE26fTBkQkKwnvSdY8+wjTM22S0p+C+U5eB9sXFEfzGF9Yq08BymCpA/e167p3epz9oz4pq0wDdipB3DhazvZaCYHLinl2NiOZssFuXUmyKMHQEeEE4gy9P1yHeljDtlc5138QCH8IgqWfOzTPswoCX5erEmcIkuTwPp4EdwGE2dEaO0Xlv0G08KXyk7oufgvyQkL+vL7fMmpHYyKaUB8nt1KQBAN52D4lPzic9peg/UzAYBhDHuWuPRnyqxEsA6W11hVIovNao379x/g+uoSz549wy9/9St8+vln+JM/+WP8q3/1f8H3vve9sMGoC/5wYw0Ohz2eP3+B09Mt2jbM6PjqyRO0bZs2KH3x4oDdfodV08TaeBQjz3BbhuRbEFgc7jOwLd7XQOSx2EDa+WNJ8+/Jp6B4gMdaU3ks5UULUueCBzKoHeNr7N4xtCSfIYD3ckiL4W6al0azALgCXJrOa2iLR+wQhr5vBt3Gy8wg2DI6GuDQgA1pyLTKadc0I4Pu079aUM9/88HN+aE1mo6O+lw4KIkX/p6myIwtT3EZdjx7J84mGfJhUrosID6tNZTtsYTq9c3aWvaLdjTZnDIorYsgDs+T14HuJRCqIj+UN3fOwr08nS0c7kFBSVi+1NISh8BNDgISkOIKvsbbabrec+9/3TQH4JtHFGhFqTUU0MS2jMBinlkT32IyRfsn2KbB+fk51ut1Ou0mGG3AGFpLzZXuDVmfqtlUEJJTIm32ieHu5jw/eS0NAR8TVHfnKf8S4KjlRdfymeRBvlPjWQaD/BhZnvdYHTXHRkvLAR7teOhclkmLhrIuGPbVdNBQr7cbnhKo5iX7UANtvPcpWPMecQYSec+INQmOc3rfZXAKyagbqn58NwYiIZrKaW6odjRZOoZurl/G8671b82Bk3Km0ViQIssPf1kaM39j0rGxWcqSVe2zTEtUO0JSay9jPAPmZSA2bicGASCT9QDWRdBi5vikNPRPO5VNy0d+mJDHCROIzvcA4Gmq/uqEXuR/ZZtzncXbJzZccTzsnDZ51UnasMVBMwzOz8/x5uuP8Plnn6bZGs+fP8ff/u3f4ZNPPsHnn3+Jb7/9Nh6+9gDr9Rre97CNxePXX8eL589xfX2Jrutw794Z+r7HxeUlnj9/jocPX8Pbb7+Nr776CppiNMoPn/5RerrqE7+cd0larMD/5tPClpPml/C9LrRjsjVdfowPKE85meLzG0sEDv6G08vSLWM+Mbc3N/VbxuhogMM5B2ecaiSkQdUcav7b0k7R7H3NKElHWDo3BGzwf/qWQEOFUUOkJJWKy6ToTTpRWufaxoZZs4J3za6SsZd1l/nXHLOqY2FCW5N/II221vYajYER/LbmXFIgx/mVARTPr6xEuYldThP+cXCGO0H0BSj80wO1sXs1elUcET42uGyP8TfPGJVyWt4z4jL2CXKf5lksUZ7iBsAJ/IDHdrtFE7/EaHWaM5vmNvXkvHaJ67RNlsV5Cl3Xg7zvjKcNDPNMhSmepkALrUx6byyNBkJMpZX3p+wDJxq3eprw3dkmOasEE5Wyx4kAgvEguBYsj/V9ADgiWGEMaKPBXC7jMU2Wi3I1GHMZ3whfzGl8jAdnY1QDxnjAVgvKNKDrLp3cGi9zQbs5vEmfZShbQNI46XoZyTLKvxHgUPTKuJyV11p/0KU1YVcdbXhIWw3UgYrBfS8CwdF61v0ISelepU8oCCPfgtIQYDo26zXlE1VArd+LtJU20N4NIFiOn7R8l+hvneZFZ3P1Yk3X8+eUlzzNcC4Z+DQje71e4/z8HE3T4NmzZ7i4uMA//uMLAAa7P/wDvP/ee3j33XfjWx4Xlxdw3mO1WuHk5ARN06Q934wxOBwOuLi4jHUo61HwKMavlMeiDYSTsaiuI2nngIBT70i/r+YDDj8aTJfFbf9obAGo42uM79q933Sq+UbHAFDZZuTfS+VHllm871DE0NJ/1H7PkanwQvqPqnPm2L4xujHAwUlDtLVrnib8s4MBMubI8EaVxqyL56QTeu/hFwUJY4NY1kVTnEP+C40IwBYzFowx6RAXKSi0kSjPW14P+R7yBeRd8wMLFnTSgXRG6J/2RaTWZtrfWrvId2vghlZG8vcNYGAHg4vqmfflKBU7ARwkM9pXryWORg7iyzz49V06+1M01mfz+eLp/PBW+USUA9DmaTR7wzZtOuHIxJNrNtutItPDTX0TR8VvCnYr7p0YgsVv+QzleKhTHDmJjym9ElMl3TEsuCb+tCSASVZ6t6izMcO6GBYg+9JI0W/DyzZlTSxr+7IcX5Rn4n2ephpExGvDCqs5XAZ5qrQxJi0bDycB04abJdAhy+n7XhdOlYangkmaC3LoY4xONGBlxDES/6BY7sDzq/Cb/0ogcLwO9Heuc1mr55yA+2VQzVeYw8cYSKMF55lcbPGZS4PIp4s2mst5GOYMrIIp5GRum9dsUL4fBpEF7d3D7fbQFyAgWoKO1fopJqIMKAm0RtIlqf0901CxjZKsxudhN+ShT8JPn6C/3vs0k1Tr16H8s5lhog6ymokS74WqzdcJ8PHxVJG6XjwmuCnZmAYt9Hdz0Fvz9+S7c/zSCY7BW7JdrXB+fo6zszMYY/Dxxx/j888/x+XlJTarFdqmwVtvvYX1eo2+7/H8+XOcbE+w3mxwdnaGq6urxEPTtNjvDzgcOqzXZYiT+rfEy4q20OrP72mBGL+/JCibanMpH1yeNdkZK0crU9ZLli9/Fx8N2XtcBoYna+Y2nYonflPJUOCCOqhBv7XrcRrqbi3vlHpkbOuyUOY/R36m4sF0XavSLdHxx8R6X3CnBbFaB2nKsKY4OBpUQ1UlKCH34Ai+wrSSoTzLzT+HPJfvICH+GjDAj1kFyF/xBShDAEfNOIy1ZwZJEGevdJQyDah8zGRUPDHocc7HEzPq/M8BOOQziZhzQefLVqiftD0w5hCdMtP38UjXuG9I2E3YwbBTJ7IB/81VrNqYuH1iu/BjxAE0BDCF01i8Ib/Upt3h15ttAjrWm008ZrcEiwp5PJZl4any/QDl3oDF6oFFVOdOdoNPp5pwR91EX5+7yMPLoihfeT7CEW/FtDGlz3FJsbUD8rXGS9IdkgcjZlhEgEYFOhh4Q3Ll4ONpDz6Wz5wnOgITHiaaLtrvguddlqHP4JsiTddq9mpOgE/XUeuLlHoDezXtCL+zU7J3Zuj2OTad7r+KulXytAzcnetkzktjBoNXPo1ABwc5FD6W+AmaXwbDTleBtBXD2Q7F8whC8GAutWlUCN7T5nGeGQsTc5e6xWDFlvkm3wjhKFeTbHbUV8bD29J5lh8q+OxNblP4DEEN4Ai6LOoQr2sNQ+AuAPQZsCjSIFc9PY2/teBgTNccQ1NBhVbWWJlzALVl4Eam6+sdLl68wPnZCaxtwnKT+w+wXm/wxhtv4J/+6Z/ww7/6K/zDT3+Cf/7VL/Ef/v1/h2+98QbWqy0MLK6vd7i8vMRutwu+xHqNk5MTHA57HA77SvvqIcFS/TUGSGhA+dL8az44l9ubyMlc4uChXD7KeT2Wn7usy+3r+leVgr69qd64jTbQweOSkm2Z/VnmuNjtBsfE2oGAzwUvZCPKPRGkcdWQRIkQaYM+bFpYGqoaUDKWF0clqWwfDWBQlvMADooW+HTK8C8o3BryWeNdA2Zy/etgBcLTUKZ4fsx0Q9nuEkjQFCIHOLTpo7IfirZ3GcA6HA4J4LC2KdohXDPAKjphU/WaO5BujrzePsk2q/G4MNc0k8zHX0E5MQeWfb7LchCBNkOBrKHsUlCa+z73L50YlMYc57+ogimuar0ma20q11PAjZ5zedzWkGSuAlUB15vULIS0xPpyj0wEG5yTWvGy3XSwgXFkWD/FgIV/mfVeeYdXN/Zl7TOo1C8FH6nOOeNCh3k/7E/FPuTrqf4p3iwYngrm5zj1vI5kMxLJfhX9MUsN1WPmUZ5qdlUGtVJWpgKll0E1/ayVL/0P6YeMfc0aq2tMsYjvsfZJ7Zv0QSmL2vvjcq/3VxqWIm3uP90WAxy4qATm4UH1o4UxJmxGKvjTZ1tGQEOxZ9p+QDWfU97nH5dUOaroV1YJpgAnlnHwbDGvv25KU76LJvN0f0zfHfNsDhkT9uNybGbC6ekpTrZbnJ2dYb/f49mzZ3jx4gI//OFfwvcO73/nfXzwwe/i/r178N7jOp6gYm3YlL/ve6zXa2y3Wxz217EkfcwW9nYh1eIZGQtR2lrfSF0r85wa17U+ncO7xn/tnnym1V+ri1bm1PMpHubS1+mL10j2l2xPfm9mjjDia91N612C2sEh0/p5rO9rMl/6T3agR48BMmp0PMAhFJs2yKVDIYmec4CDB/9T04V5Phofxpi4k/ew4eV7Wv34tQpw+PjFUQESeODGOGUfNMqNVsacM+2+BDg0o177EhNTpmmiEpRZQmPBtORPOhoc4OC8T+VPS49616fNZMNxYSgBDdFW6YsxMxKacllCU4aIX9/mwNVIkweNjlF+4cs6lUMR6MCFi/nTfwBy1AfOJnj754iWy6G2B0wOAMDyr8bSKd+5tKSPAucWMONLrCbz0QxcnC0zl5Y6B7Ugt8bTWGAoZV1z7uaMkyl+cxAINV+N/6UOuHZqgiyH/645sLId8vtR1sMAyOmBAfiRx4rXxdgkLZ5nACygGsjB/2pUe3Y7YOrt0ZyAcmnAp4EkN+VLKzP8mQ485vTT/DTR4Yx0LGjlHcHgw7IkT9zn02z2IG/lPoHimg7kNoRvOHrXtljSlJ6S1zcJWOfwMqazh/o6fHCYKmMpzwbhA0fTNui7AyiIokMHVqs1Xn/9dQDA06dP8cknn+Jv/vbv8PSrZzi/d47Neo2maQEYNO0KbdskObC2wWrVojvswWWR/AS5XLNgijsT8plMdws0FtzV+qlGNb/zGB9UK0vzA7TxuKSssSC4xsdcWiSTL9FmqT7fAt1eUhDYucnH8q21l4HeH5pvRH81PT60uzRRYDgGxnzOuXRjgKNmhOTeGGPkXK4EBTZN0zCURx9oWjBM5SXQRHmuDUrpjPKG5Se2FPkgT8fmAVzdUOX5JOVatmGbaO3GeZczFbhhqJ2Ckt71HohLOowdAiFamXNJAzn0tshptIB2zMFxvo/XDs738GkttIMxSF//h0okzxSgsilMRZwgv8RqzXFaXhZNtTPRTXjj0siaNN7ICrZzDi72nzUNGmPRNis0bRuOVbWlQzXck8amI5Jjosz71x83AQw0DcfEWhijz5yRToYcE9o+MHkD1rulMTBzjtMxBlzchGplp78L9FHtVIZ62WV5dD3G0xhVnVLhQCfMkIiNEXBd6H0xHhKssUx1qc7vnIB4Sd6vAvEPJsB4kCDTjAE5+dm8Rn+V2gRAlKPylsbiUO4n6jHymOt4rkf4suIp/6xGchaw/kEq53vMqR+/SSRlfEyP0zLnKd9sKXl4tO0K987P8MnHH6ePXYdDj8PhgL7v8fDha/jWG2/CeYePPvoV/vqv/xr/+LOf4R9/8XP8D//3/wd+7/c+xIcffoAXL14kP3i72eD582e4urrA/fv32JIv/oHPF3ykusKUulmKyAjIIWW7qOuRgBUH5QA9MKb7dwXaTcVvx4zXV5H8yGeybyrdRC6Sjr5hm4z5Th60b+Qw3dTvOXSjTUZpLaQsXKI4lL7O5NDBIlS+BhpIQ0b3+75PaZ1zgM1rMqWxS6UzZ7123JL+NRnpmFjOP2+jyFmsT3hJtlUN4JB1ozL4hl+yLSTAwXkhcKN3Pu/NIYAZacRqQjX2zBgDa2yqQw3B4/wTyd3Q68FFMLwEhFlr0TZN3NehQdNY9L0t348Gqawv1YcHN2q1qnVdcv8uaQrYODqA8fJ7nMl/PEsU7/e9Qx/P27RxA+Fm1abTUwjAIBDDeVfsgM5lmIDEXPKrYoAin8bAo0+/a4jzWMAsx2naFVnMVtF0IF1LmgIixgI+qSu1fLTAWF7fNoWAPiM/c4GHuTwx7KB4jzuuMq85RtcD5VjhSmfEmVbBGaUfl4I+A/6EnEq5qgX7UzJ+FzTV3zU+p/SfBCRrfserRPPlur6chPIJz4d1DX+FHqroYAMEoNsOYZ+xfpMAB09fC+60cUj3pN9Ivg/fA4zbGvl7rg5fSlNBqVav26SabNfGd+Zp3gyOZRTkar/v8OWXX2Gz2RQA2Hq9jn67x/MXF3B9j7PTc/zeh7+P58+f4dnzZ/if/5f/BT/96U/xJ3/yJ/jDP/xDrFYtvHd49uwZ2rbBa689gvcO4RgIrmA9wky9csNM8ocze5X6kvuTjrNitRLym16Z0a/DuMAXsctUsFqTTynTS0n6AfK+9+XHWBlDjfE1dcDATWlZ3sP+vE3S/LWpPp2fd1kGL0cro+Y7ar8NULTLEj01yz+qjBnO67FtdDTAMYXiStR8CuCoKd3anhAyraYcvPeAC1vdTQXssrya01fUPTqWWmdzcAPsShOLUJQGFmnwcQZiQlDu4b2L6w8bhraHGRoErtTqCzNs+zGSfaoOHKaMNfRXK0sqcB5USLLWwLkegE+zVqhNNpsN1us1VqsWu90+thdDwhHXfLpwRB4ZkNtWsmPA0NdNYwGx/twXf0gGuUB7cNlwWaaNgYmABslkADfaFMDxI4u1mUcGgJ+QTfExRVZOSRnBLZI3Sjeou2b0tHFJuRg1FStl8LQmEmXIIUotHLFYK5H9WEhiqP4mL3IgsibvFzFWJt+XQ+Pds+dFFb1IJHgIt1mAA0MdxF9Mz7m+LMWE98uQqu2u6Kbhu7pOrRl/T/wVUGGBehR86sF4KVGFHjXHgRyaTeX1qNW9FvxNOT9j9ncpv7U6SD75/Vo54wHeGG9SVkaSYmjry/LpZTnyl9F0HSmQLD+umOjJTjmcnAbt4yubc9YaxscZpfRe5X0tr5rMaYCulFl137exMvlfKp9dT9GU78nTTaWp5V+jsQCHvz8WiC4ptxY8lXmFjwPOhdkapydrGCDKAtDGY+N3ux0Ohw7O9disV3jjjTdwcnKCq+sr/OpXv8L19TVWq3D//v372GxWOHQdVqsVVqs1drur6FOEDy/ex9nOTYOuP8C5sFn9arUSfHM/NPCbzB/Va0JQ5wab/LkWYI77ZsuoBlTwGU8ybc2Hr+Wt0RJg5S5BvnGaNzOpBnrOfU+znbcVF0z59pJm8aJUcUqe6Vktzhvj4Tbp+FNUUFfa3EmqBbk8UKZgh77qNvFLvEQCKZ/VapXyAPIXADoaNpyuEe+5Hr3Px4JqDg/db5om5a3xyafS57rzzUJN8U5uj+yoDzs45EH8i1ZCLXywtinyovYbtjPFECG9NR7GIr5vEbdTH3UcuaKjdpAnXsiz5r0ZvscpBLxlm1G+1H4ZyCnlaLVqcXFxDWMMTk/PUhld1+HevXM8eHAf5+fnePLkSWwbg+vrHaxp0Lbh3PTLy3Cs2HrdYr+/SumW0tKBeZcAx5jRkeNQc3C0a6K0YS/JPEimwxh13qU9Uaxt0MQd0ZumwWq9wmq1Qt97wFi0qw022xP0fY+r631yZmj88eUpodzMl/cOtlGWVjAHtaib60Xc51NwT+sKvffhCD8o0IVBGreD9vEeznPdVgM+YlqnGJ/A5LA+iIdP8ld4wEb1jM4XzHGOgebW+zBPIs5OUdbYRr2UQpHUHFE2Biff1IIbUS8DGGPReZee2ZiP8T6s7TfDWXb12GlqxoVmu3QjLAOkMcOtHaVHOtszfqfGXAKITN6sWjoDdG0NinExlresg7RfUu9rNlxrW9luS3WdFpRqPC8FQ44ZF2MBaU6jlae3YU6j83gsn2N5aXkbhqPJoMqwh1NBreznoq8E+FY9NlL4BQQYDErmfM6Qr77vky9FwRv5R7Rn136/T8/W6zU2mw3gPbquG+QXdJNJYKzUw3NpPOCfn2Ypaf43+V+yHO4j537T9/aqBd/SD+VpilnGxsDbBtZYOI+0uTgAHLoe+10H5zvYxsI2Fr0HHrz2EPfu3YcxBj/+8Y/x0ce/xqeffQ4Pg9/7MCxXefDgAWAMdvs9DocDzs7O0LYtLi4u0Pc92rbF6ekpnj9/ju6wx9X1Jd5++20457Df7+B96d82TQBIeJ2di35EaLlBO/J6ky7jMzH4P61ta/HEXJ0293RCPpa5TJAvTrEUlSljKGNMWlokP2JP6RBK17ZtcV+7vg2aBgmR/Lnb1MtjvFD/azZXS595lTYdmETcJnhRf3sA6QPTsGxpC6TumOsPzLPry+t3I4ADqDt6XJHVAA6gXLoiwYSakdY6X3O4AISvx8g8afzzcsKGlcNyNIcnGeRK54T7WTFoU97CLAtXBPP5WXmsmeSZt4l0CGsOoiTpuMtnlBcHUEqAZ9iGNB543nJ6qGYca05lHjTBAWvbBuv1KqbvcTh00akJIEfvemy3G5ychKPHvAece4quI0CtibM4gkPTdV1Y4tKu4dzQwanRXYIVN6GxvuS/b6q4Qx70gwf+gDceprEp2PU+f5mTSk8z+stcx7uhWqD720aajteM8k3kqaa7asH3q0ZjfKUhUsOrb0o3FMkpOf9tlPmlpPX/b2S7RSGesh8yuKulXTqeuR2ZQ5psy3t9H2YRaEEnL5e/f1P7Ode2zGljH/tkbhvPCyaybQ7LR+sn4/C0QH05OgXDyR+wNoJGAGDhPbW9YzrNJgzfWuDq6hqu77FabfDhh7+Pq6tLPHv2FH/1V3+Fzz79FJ9//jn+w3/4D7h37xzr1Rrd4ZD281iv19jtPA6HDp9//jlOT09xfu8ezu+d4cmTJ7DWYrUKIVEJ7jjIb4+GAYW1duO/51DND59Lc/w+7Rn/S/Wmj8X0oRhA8dGJ+OV835T/26a5cq69J6+lT/Iy6il9rFpcGnh6ddp9Cd2ZTxTpRgDHmPHgz2obOtGACgpxiFjWHGc+vZDSa+Sj8tR4qtEY8skVgQzMJPFntOmlZzvBlQ67jhbKHc1l/jL9nEFXTJKOzkLNWEvknZc9hjA6nzdT5TLA+1T2rwZw1Nq2dx2QZr6EjUaNQTROBvfuneOtt9+C90Df+3SU7IvnV6zvLIxxgzKXIqF3reiWKOipoES27ViZGkLsI5qb+y1OKQXKDZoM4lKgvFmoRwbKgj4I7U/jfvhP8GjEX8kzar2Wl6IkZUofAqNv5flfY5CXd7AvNLw9ijrfZf+b4a9Yh3TNHy5lZeQdao9UntTz7FWGceWL2bzEhMYUZVL+Jk5lTs/nZjvgcngvyDmUNMtozhhNpfKiatcyb19e08yjkC+TzZmqQrPZ/G/tK1Lt/al7Y8B77d1vApV8l8ujEtYrmjCnqS2nmlPW7dN4/tNe6MAPMdMB+zF1cl7/CFKjsT3VeCDedR0a9hFH1qcms0tkeSpw4vmNgbp6YKqP6Roftee631BfwquBPXN8aEoXwItkcJOf4em+z76AMXFmgfdYbzZxOfIKfd/j01//Gh9//Gt4GLzz7W/j7bfewqPHj3B2eord7hqHww5N26bZovvDLnytd4BtYl/S0i2bQRV4D+dzGxiTZ2IHuShtjBaQyme1dMf6kmN+3xyAAxjuu6XN3qj56LW6zaFjgaA5NAdoGsQbYgZeLS56GTZrzG4Or6fB0a/bzt5Uzo+hG52iIjeylMKkbTCpCVxACcvNoYDhDsKy/Fkd5ima0XmUgiKVMy9HC/qmOCBwI2ymWFMOYa+MYbn61M4a/xoNnFeEad/hOq/B1erNr2nz1jGjS7w4L6fuD0lbtjL1lcSY8AXg+uoyPesdADis1mucbE8BWGw2W7z55lv4zntf4unT53j69Bmcc9jtfo3d9T7N0snyyUGmVwfceJkkFegw2AEyuGGSE+JpeUUKTONOutZgs9lgtVqjaVYIS6TAlqG0ccx3A3BD8hUu0p1BYEHFq/rAAMazscrBDSPADdA/7euavCiKn6TFRjHFrIru0wot1ZxavpaP+o4Xus0DjdzwWIBPhbM0MfZLvlIW6a9J3OX+sCYukcKiEQrZQdTn/HeW69shLYjPtUKuwAyAA57JtWd6keTeD+u4hM8azzVHtva+9lv7QFEbB2OO8styKJcSt9FzHM741kyAqN72N2mLUiyH41/Pm491o+sfXgZ8KasT/b+kPv0N9sviH6UIyKAgru97uAjGS1vEv2JznmvyXavXWNAk3x27r30k0uRKllcLQsf8sKmPjbX7kjTbTror6HYAiMsQgbRMEtYkkNtai851aBqL7UkLxJjhcOjw5ZdP8PmXT/DxJ5+idx4/+MEf4vvf/x7+9N/9G3z00Ud4/uISxnq89dZb2Gw26PsDnjx5EmfvAqdnZ3CuR9d3aAzi6WgBwPB9AFWc6+LSGguDhiHWw7aU8lFrY91WHEdT/Vi7HsQIvlwuTs+IV+fcYBlSTbZrcjEH2LhpQMx5pt9zYiaNx5dNc3kkW+Mcm02Noe6tjdtJSr7y9Ea1UzZc8raUl2Pk4GiAI0zzLxFyrnjlNLUxIGS1WisB1fjxspohksrYe4/eObjeFSeLyONeNb7m0dDQ8PxoI9CUd6V/pEOUBWmcJ83oasQFz3ufjiTMMdv40hCtnTQFlf5SIDKiuLiC7LpObT8CNLhiyrN3KFjxYT2tAxrbxk2n1jg52eD+g/t4+OgRukMPay0uXlzj88MXuL6+hrUByV+v12kKZkCrY+O8AnQTBasZzjlKqpLbZIrkZhkD21i0bRu/sGzCSTfI4MZ6vUbTWDhXnqbCl7VJcI/XYQlfhoAXxdnm+dHfsaNTi/rSmL0rGziiL/Tkr04AuMRpm3I6JKj6TQMVNcf+VaApu/JNa+evh4YA0Vi7Lde58/tgft5jSzzq/kPSx36I8QI6wEmyL/ceeJnE+4RPreczNbquS37F4XBIX/kpPe1NMNwjbRnNrftcn3QsAOQ6cwpYkWVzWT6G57Hyq+OD5MoDtJQ7vNcEcMMEMI5OW+m7HleX4UPXvXv38IMf/ABffPEFPv74Y/zN3/wNPvroV/jRj/4Ou6tLvPfeu3jzzTdhG4uLixd48eIF1ut19EMadN0hyIMBrHdKncOGvGkmujE3tvtfp36VsZUMSOk5Hzdaf07RXYz1Y/LUgHK1/cW3gsn0d0hL2jiwFjb2nwM0AsvqMxa71vJ/VehGMzjGkOgpVI6TPLlEAhW1/HMwNAQ48rvDvSJqvEw9pzLYGyraLX9PI/PaUgmadhgdg8AQKzn+d4Aik/IdTreKIwD0xdV7pGl5nB8tEJb9U6vLGPDBSTN8WhvQ3/CPI8o5jXN547Crq6u4mWPIc71aYbPe4vXXH+P+/Xt48eICu90ubYwEIO7HQbNY7g7guIlyvg2SDot0OOpoK7nFJDss/mZNZaJskUPcNG2Y7hnX2tqmgW1bIG4qhvilxIgNakNeAJPy1OEl/znNWI9paPYcx1G2G/+bGbijrwG+7KclZcjxdhvGeSoPOe6XOMZz0y+th6aL+P3hveXtpNmLqu0TJfDftdI1OE977xgtsUQmtbRjgLrWp0vkQtqgVxFwMSa3wdxN/WoA6/C33qtj70+BVsQzELwDuSeYfJ3ry/xRCHFGXH3jyaJceNRqlMaLsvmySkcIeW1mKq9TOkktzuYIGxvnWQOI1z6CPAZRlseYHAx2fd5LzbZMgRb8XnhXTzcFcIz5coz12e+O8cn5VfMhh4LMK4J/AGOSFHmPOBt3ByBsULlehxNQHj6kI20trq6u8LOf/Rx/8Rd/AR+XML/22ms4HPbJ92vbBtaGd2gDcP7xk2IHDvDRHEJfaOB5JPt4TK/d1Fcc+CqCCHSU72uxkjxAYClvUh5uYse130toDLSgGe2jMiqu7zKgn6vbA0/L8pjNt/Dv58qrFluo7XbHZv3Gm4zWAlJtsNSUHFegUsFrgpaVjolAwHBGRiovRmKch9pXWg3g4OXz2QQARmcpcH4SYloFQ/LpJGXdDQxovwK+FpEHfpwHus/AjQSCxF9JrhzgXVLUsh9r/VcDbUolFqw7z0Oekz2mLLV3MsBB+5hkvsMMjA7Y7XB1dRWb2eBwOAAn4dSdx49fx2uvPcSzZy/iplMubaQUvuZwVHtesHMTZT9Fxzj0pXEejqmxIGVMGRUiRCAHEP/D8rTUJjY6Gk0hF7ZpYZsW3hg478LiFmvRsJlVpVxk8IJAjjSmZT2g95gxpqr9a85GDQiSgZtPJd8BUTWPMABTBprSLKGxJWzH5qmRpv+L/iB0bSHNkvMjSdMDw99AmvDD/HmjXJcvsvvxOo0Hfn0EHeOozXU254AbmkxqTtirCG4EGvostTadM17G+mDpeKs98yRok/Ja8p5si0PhMwzr7pNfkmTU+xCoep9ObSt4mgMOxdcNls2y4/qDAlu5WWJaQhxPYrPRf/LWpnqEE+dYXzuflkWW9pWsAlPe0gbNsS2Cd9kfev/W0ywBKGSaYMuHfMk8tOC4Vlb6bYCwrNUXH9tsMoAmuRkeQVa6Q4/r62ucnJyEGaGbDZxzeO21h3j06DFOT0/wk5/8Az766Ff4z//5P2O1auGcw4cffojdbg9jwrKj1Sqf5OdcAEFIDsIMBtr8PwMczoflSq7vYdAMdO+SNpd+2bH2sz7WdZBDxkm1vxrAIZ8dw6PkaakdmmsPtHhTjrOCXCmDY3zO5fVYkvEy/zsG0kiaVe9RRpDi55o8jcmQ1rcv054fDXDwgJx+ExljBmu05EajNMjykV71nZf5X6Bc0kCGS1Ms1lqsGwvY9WAavFaGtVadhki88o0yqfx+5OtDKKv6OBE/GrVY94ZVXAuY+ZTKZanQ+ugRez9/N3LNgRtzTmmT0bS2NToOnF/5xV4znLKezvVwvkPX7eG9Q9NYrFYbrFYtwowBi/sP7qOxLZqmxb17G1xfX+Pi4hLb7Qnu3T/Hgwf3sNvt8OLFRZqaulqtAZg4k2P+Gt+7Ajco7RJFMGZAbhrIca6LPuFfW4IXONiXx7sAZJBOMMYUx/hZa2GbpgA56KtZLjO4zQHcqHE2UYcRBb9E+Zdp54+hpXR3pvN2aKy9lsjbHCewAInDS8sZnscNbuOTwm0BJ9X8kbm8HY5F/sIRuUtH7ptMxzja82lZz87Pm6NioYypd4vnRdxecVi12CH6aHy5ypIx4hPP81uGyhvmlUEDOh3OGIO+69DtD2m/MZ6PnCms83jzk1V4EKHlV9uwP5Sf85lLc/pgTnYS3JvKO/HoTQSOyjoXwK3Py566/QHwHmdn97BahRgjLFEOH6ratsVrr72G733v+3jnnW/jy88/xf/2v/0/8b//7/8v/NEf/SH+/M//HN/9ne/izTffwJMnT3A47LHf79E0mwDieFMAHGHyKfvwwmdtRwCGAkC1fuz3ndqEBcGjBCq0YFp+bJoCbl5FWuLv1eKOWr6Uz11RDTSga+nfz+XlpjrqtsnchQPD6MYzOIjkHhv8bGO6R395IB+MUED+tfTyHu8gTVAHnW0NjDVVcEO+VysXUL5YACjXCw6BHmNy3p4+Q1Ty53xo9RqjmkHUFJ43rC7kNFSNZgRyKsAPvcvLcd6FvU/EWdryiwSVyTf84iQBEABh6mgEokJeYSNX5xwOB49Vu0LXdbi+3mG93kYQgwKkHn0sI4BVmb9jFfjLUHK3ldeUw1FD0qXjlNOacu8Nm0FE2zRAlHkDg6Zp0cS1zQRsknNpVUObOCkmipj0ZSc/DzwuM+y1ekuU+rjg5HbIKJ/n5ziNLxMhr9ESg6vdk6BqAh7N1BaH03zV5fz2262wKfwjrs+3rEc6X8t6wMXk1gddbWJ6uk4xKstjaaNoACiXnzGHfcxG1srS2vlV0bM3JS24IxrzK2S68jdQ69QxH2YumfI/6a6WR1E/pZpG6uPKkYU3/gJKXxIxT9ylr1gb68l3bRr4JvgH/EMH2Sz5/pguqfEDk33AMduiBaHSf83jlX4P39fqK39rsju0/9NLrbX6aLa1LCculfa04X1YEmviNw7v6UOKDye2GcDaBpvtFn13SL7lerWCcw6Xl5c4HA7hCNizM3jX4Wp3jYvLC/zjz36Gd/7+77E77NG7DqvVCrZpsd4A17td2jss9304QQU+zB42oq5UE4N5AICcYSvbe0mgqlHtQ6TUT977AsAYmxE15lOM2QjtnmZfanKp5X2sfZZ51uzb2GlBt8XLUuJ6Zkw2ptr+aN2rOBfH2O2qnvTCnR/Na3axiW4McJRBSUb/arvsAsNgfInDMzYgJS/GGJjGwjb6bAGNNxncjClrUoKaYsp5ZJ5934tlmfSOBc1goY1J6T2tTpIHrsz4s6qzYpB4J+Gdcmzo5JFaXfm/3jn0rldnpoz1tZQLtZ8N0sZQBHAYY+F9j647YLPe4tDtcHlxFdo1na0ezj8/HPZw3sWpiGLGjLl7R3qpYlzCz5gTI+9RP2rjoJAjAGm6MUoZLOcvlEtT6KsYPWuaFm3Twja2mIFF6eS/BFxEGS1caA5+ROcrJbgFwzMGLk4ZmhuUyq5NGpq5WjqY+HXRHIfuGJK6TNNvS0ubI+fHkNSFw3zLUIwkmosreJ3o2uc3DMk3uw6jwzMHO8GMs/iugRtSxpaCGnUbWB8/c+3wqyDzU1Szb5qu5c/033XAZOz3In4pD8iLlHlOywAO79m7mvxDLrUdH3uz62BYnvPeUH0nzdlvmrjcoPVp1innnzbD5jQm32P+1xzbQrOFNf7rbai34xQwUSMuiwRCjKdDwTsvg//V6jEcOybJn++zD2msgW0bNKsWh/0+LjV2sBuDwyHszXE4HHB2dorz8zNcXl3i2Ytn2B/2+OSzT/Gjv/8vuLi6hG0MvvOd72C73aJdr3BxdYHGWyAGuoi+IO25ARc2GiVfhHg0Xt/jpKYvx9qQ/1uq76bADU3mKS7R4iIZn435PVN6/6b+QS3/Oe/VwAz9BQAjNl27vivSypPxnZZ2Kk+iRfwbgM9SGgNLeJ97ZihoyV5yZ14SHQ1wcBBDooFaEMxpTgNp6R37+s6f8fIGyKRlUQLyYKUv97xcrphrnSbJuHJGglQu4T4zUB5K/g2AMKMgB20AOcPJNWbtxgEDui+P5ZXt573n2eXgVekvHcwp20o+z23bFzM+yIGo8SWdCd6WZTsBYfNFE4weLIxpsFrlTWofPHgA54Gr3R6bkxNsNttwgsrFFb56/hxfPHmK6+trrNs11uumWDrj3PA8+dukl+mk15Th4nxQOrOFw8Xy5mOAzpsPMmLjhl4tNps1YEyxPGW1WgV8zxh4G/s9dkHYb8DHiM+G440NGEdlAJkix6RUkS9EE0wp+DlGw4AcoNugZUHq10l3BW4QSdmltfPBwZ23/v7VJCkrfuTZy6GpgOxfaIx8stVjQcSrRYp/JWduiCTOexjvgl520VlN8XS4tgTKxvRTQfVSmWOu06KRwu0S50HzZ6wxaIzFbrdD13UJ6GjbduBnjtFUvWbZFmlrJ8udtmfHEp9hHbqc6f/4xNI9Y9BEP9R5X/qk3odNx008FQU0o8GhtH+lLeT++nazgTEGz549Qxs/pLRti+vdHqtVi4ePHsEAePbsGb748ks8engfP/ijP8L19TX+7m//Fj/84V/iRz/6e3z88cf4j//xP+LNN7+Fhw9fw4P7D7E/7LHbXaNpon8b69T3tPcbwjMTjopFnJ2qLVGRJAM/TVdQvt4MgcEx0nw96ZNLoCmBemJc8Gvpn4+Bbfz6Lv3cJXnPHWf5hwXM+Oky8vouqQaqDPub/OBX6yMAh1zTiPYll3ftzR1/TKwNx8TWguN8nOcQreXP+FGqY18tvKeygPClOD2N14bdo/09HKxp0DRtsUxCnmvOp45xfvnXZRU4ANCKeeThfQ9vTJpOnxHflp35TXyy3EwICCms7Po+Zh2OAPJcOCIUlgALH9IX37opHjR0N4M9Jhr0sD9CYbOg9UPTRMTaGITm4oOMlp+wZSm9S5szWWOiYUvMxk26PGh9ZRinfHdqwDuP3vGlMXFjVN+hMRbwwH63hzENPAzado2Lq2t4Y3BycgbnPS7jpqNd59D1fXDWbIP9vkt93B3CzulN26S2nxNoSpmY/s0MeeEkGN41mUyptEKXi5CaDJfh6kThVfy25DAS2FVxSmO3oO8dmtak5SQ+CiSNGWtD+202axjTpC9ebTyKrV212B8OKd/NdhuO42tbGOMyH8ZHgMMnQM7HNnJwcQd/3n65jQpAI77j/bBNPHwxi9oXn9RTk2bjUaDQ8drktqHfWvsb1r6TBojWITCghusRKqwAUhnDvVjiVZQmDT1tGqewQXLhKoh/bn5TXOfEZcZeyqwg0zRJllzktZD1qKDSsic/78QK4nv+Fx9iXuvHUKkSxKblbUhylruJvvjlZ6ldjId3Bh4uymJ0ag1gYGGsT8Llyb74KLcxIw8XCwuKIwxH/ThO6VRrNnv2Vy5GU/puKd0WKFvLo+bMawHwFJFPku3FcIiVHyyoX2o8ls5rEHm9T8Y+uEyRRwCQA5AcPxihiQWCqTsvrkk+CdSN9QnRHa8CfJfljP+d+9VR/dLoSedmPahNPRlmKX1Tfj8HfX3vYKJNI3CefEbnHPb7fVgKsV7HkzvWOBwOqR5jH+aSnyaeSd0kx6y2pKEasDYm9k2FJuSuiPOi/vWI3x54OphyuRz55iQrPudhydcjlep9kjMrfWZpz00YP965CJg5eDh0XZ+S9q6Ho7a3Fg7Aoe+BPvh4q80G+0OHdbPGervF+9/9Haw3G+x2O/zylx/h//g//k+88847+N0PfgcffvBh/AhzBsCFjWZNWP7cuw6ud3EWc4tm1WK72aI/HNh+HUwOPP9oRzNbfdzb1yQwIzQX6XokHe9N3OxyRsCq6fraCSljHybkx156njfhR1HXtLw4AlayHTiN6eE5NPaxtfZBmuucKX2+BJiRH2Ln121a1009l2M+84F04uYYHWcvyOHmGcU/TPXn2x6G6daoAdJ3yezD5LfSEeQzuFlKN5jBkRWwFCbNmaoJKRl9Ugb0nBN3DKZQRKn8rW+KZ3wghnoMZ21wJ1EOloIvIH1RLJ9xUEMMOGNLHovvEmRSAMDBGFcEB9pgSIooGQFGUaHCiw1PY0AKY1JpXFCzg57vyb7mzgGBG1lLZ4EmR60R60cdn8Yad2bnvFNAWNY5AhzOBwNhDFzn8lGjxmK338N5YLVeh6UynQt7cMCmwM0Yi0O/D3y1bQBbmmwceP3m0pizX/a1p5u5PVi/iFyHjhGG+cbsNO+uzL/Ih/130giU4zrJcvyvMQbGGjStRbtqEd2g9HWlXbUw1qDvu8TMarVC27ZxE10CLql+ZmDgw6k/JtfFl8GCXnODNJ6k0ZUty3WUYW3rh+/k4EZ3mCmNyL5CvvzLg+LgQUYQwRQ8cpAJZsSxHSlcikxZf1Yt/ld5V+ajOto1+TLZHOby2T0qunDQ5o/NsUCqHgyNOSk5v74POi8HutmHZxwwfk2SrSzfHh6Oujr+MwggSM4jgX7gEuNzUCnaZMxu0fPfFpIfLmq6jp7Nbzc+3gFNbniQa4xV08i8wntDp31Y/jLnnJeS3E9j0t9UBR/cUM2fsCSf0VH1huk9wxXHtAyq/Cl2dCirehvI61q+pc7O/o73HiYGb3xDeT6bg4D7pmnSvVpZhV+cGRytW82/1UCNok7DZhEkfGTBTv7NF7yR9jWFZjQc6ifd55kFjMwkvT1koWCVRHDAY6pz9gXCaSfZ5wXrL+cB3zv43gHWol2t0LseXe/QtBaPHj+G9x5Pnz7DZ599in/4yT/i+YsLGGvx+PEbuH//Pk62W3jvYIH4MSdKugkfwSwaWLQwaGBMD+4bGeSZLBRrABYBH8hjw6A8dhmGlkrHuhufZnEAmhfI+orFMVSu1GNa8E++rh5rDWVUpuf3a4CIBO9q8l4DQCXJ2FJLdwxYncbriF8xNf6obA1wqZW3hMZAHho3Y8DSzey9YgfJZ8fQjzLwSNOwGbhBekIknk3H1OFWNhmVDV7ua6ALnEzDaeq3Vr4cxJqjQrzQplFE2jo02shSK3vMCGlpa4qG8yYH0NIxMLUvSeIjSmUZpI6TBlJJnnmbB2R3uHxJ8ivrXlMcmY88vRGGnHsLF42Qcx6d6+B9XqG+2mzRNC0OhwPW6y2ado3d/jLsywK2qzu4Al/2hXhOmjFn5jaIOyZLaI6yJbmpB4p5aZq1tO8JyaNnxyuz/HwI7PLpSdE/BkqHKLFHgNvSINchR463S7zpxgLpGTmJaxlE3Q3vLyPGnQbPMklnCRg/NeDVJZ8t/6DusS58ruYAENHGpZSR8lramZrdkg7qbwtpuvcYR/PYPG6rrW+t33wOXn0ENZD0sgjK+WsoNbC8Ltzub5h8GQz9KA52AGGz9cPhkGwd+Ym1L+BAbstj20PqUO5P+DtU5N4DDj58IuAzIWVH+/LRDUoc3KE2S0sUmS+qtaf3Pu4xF/3F1uLq6hp93+PkZItvvfUOHj56HZvNFj/96U/x9OkzfPrpp9jt9vjwww/x4e9+gO12C28A54HD7hBnK6xx/94WfX/A4bDH58+/wGa1AoyH92GWcZrxjewT0RLd4PO4gT9sjAnLvoxNgLUxTQQXh7M4ZKCrxRGy/TTAjfgj2ZIxEU9Psi2fa7P0taXokj85PpaMi7G0Wqx1Ux2/hGoxZ3yKu/DjclnTMTKnr0U3+6HquGu60TGxGqLFAQxAd7b4gCEwQRP4WidI5HHsXQ99g0sN1eS80SkPvL48rZw+OKZg6G/N2a8dE7t0LZ62B8eoIjFGHRZSEWpA1BiYM2e61Bykc/g8jBBrbNxlOwTSHXw6KSVWKyCMbBodALRt+PJyOBzQmqDQw7n3tvyCvIDqYIwCZphyVsxUeVNtxOXWHxHET5WfnYmwRKkoj/FGjl6asgibwCjv+dcMMa49ij4LTokptSDFg2Y4lqbqE37qMj5GU18I8lgfDzio/rNsicQ0ZvB3G8Z7rB2nAjjNoGc6zoByx4t+f1OpqIMv74X7gGynNGV5+GiUwheVOgj5LzROx7bbXbZ3zcaOPV+Uf8hEzW9O3lrQHX8MRFfqEg3MXETJLtTfX9w+it/J95mj2b+HuDRhs9kUfqAWvM0rVg/UtdkhMrjP9n8Z1XiUtiWc5BTLiv+t6f2ifxcxM80flxdpI2q8AwZt28D7NZrGAWjgvUHTrvDo0SPsdjtcXV1it7vGD3/4Q3z26af49Nef4N1338Xrjx/hwf372Gw2Kf/D4RCPuPewtsVq1cIYwPn8cSd84PFwJswcLnwcYGjXvAfivLyiztFm1ACOMd9c+83fnyOj/LmMn+geLfUvPm5V0td4HtNnY761Vu/aOFpCttIuWky0LO/h8sTR1KJdpnwxnrb2u9bud0Fc1rVnL4tuNINDNp78N/WulnYK3JDl8t/aIPfew1cMxVTe3MDUApkpgGNsQGhCm9qkmIx8Owhc4gXLhaxm0PS+y1NxNfBL5sPfn+zbyLwxtK+HhfUunqVOpYb7YX+H3PZkgLquQ9OGPTy6rsO6XdPMXBZ0zFNeU0BbWT8UDT+mtBYBJyCe5/fq2PiUYzAoxOG79DwdDZuOYrawpineG4yfgFiM8lgDLjWjqMlWkocFwj4FHpT1GHc2yrT0XMlX7rwU5a/c12FaTubrhNw+y9+tl89yA28bmU7r15p+nWMPjuOxRnPG/tTYrDgZvqz3bej0/O60gzfXgdTz/+YBJ7VgkD/X3gGmgctjaW6bS32iBZVj9qPKO4bSO4cnTedyvhJ/vlxjrQUGN6WU/0R/jvkT1byFbiKAg+6nPcacw2q1UgO2WtCW7s+Uq5qPpI7z0Vrp5Uy1TfCbAFpVH8oZP9HhNmnKHswdB227Sr582EcD2G63eOONN3Bx8QJfffUET548gXcO+90+ABndAQbA66+/nsrc7/cpeG8s7T+BNGODAy/BG3OIkzsCf8oYjg3M+DdIG4Tp5iRRTSdobbdUT8h3NdngH6rbth3kx/tF/q312RKQ4xi+x2jMf58jazUeQl5LAZFpuc486eXyv/L6zojEemQ21kvhI9KtLlGpTWWSafk7/F4NmauBAJK4gUl5OZ8QaJlvjS/Jy7Qjqg3i8WUmAe0sp90PFJbXBUWmlXWo1as4eqxyVj3VpqhLVNj8jdQH1F5AGmlB0TdJJmogB5HmVOpAioc14WxyyxwPa2iTQocGgLFhY9mmbbHbdTgcurjcKE8p7U3YwGq322FlV2EzR0NT4ucNQG0NY61uAMJeIQpQUPutGavatYcJZ7bPIK0fas6/iaiMPF2GgxttPDWFpmg2TcscAJlPnulhTTgFJywjmWK+dB5rTn+uI2KeHosQjiNpLCBiqfR7kkVP4EZ4MFbP4/kNZc8J6I7IvdB9cwOosWD05dGUvBwJSiR5nLZFx9IYCKbZt1eB7pKPpTK91HldkvfScSvHfA1ArfFRrTtFZDchkiWIcTvTpvDfi9ucltSM5Ev3jtGVvE35vmPkP+Wv+H3aZDQD+zVwg9n9CV+U960Kjmhp6T+LUA4k2GLgY5Lf6ZNnC+C4D2M3JQ3QobbRjqOVRBvDWmtxfX2NFy9ewAC4d36K73znO+i6Dl9++SV+9KO/w2effYZ//qd/xueff46vnvw+Lj/4AKenp9hutwCAi4uLAG40Dc7OThAbMW0Yym1X+BdmGpOf7LwHlA1As+NGm5Qa0DdCCzuQBY208T4WH8y5liRlk5ZmkezzQxk4T3PiwaW8jNFt+DLH5DEGkBxT/px4YEkeL8v2T+kJGbfcJd36Hhy8ETXlxI3FGMhR2/+C5yPf4+UCIfjqvUt5zQ2OtLIoPRm+XL/gzIe/ZGXKjed4O4X8LGhvAGPI+Jk4DRIRGDA49AfcJnGF45xHWDKhwn/5rxxkPm/GBc82q+Jp4BFOfqF/Ph21VbY1gQqA94yv1IYutSO953zY6Mx5B+uzgU5yBA+DPDOo6zocDgc0TYP1eoXNZoPVagULg46UtHdocHtr/Wv5aHel4yrHj5avpkjdXHRjBmljKTlDgr+madKGoQRcNE2Dtmkps+TU8aUsHORwRWBr02u5rMBB3oA3B/95jFl2LeG4u6JcjtZmt0O371Zy3XSbwIYc28N748T17G0BOb8tFGzQfMf1dgGtbxZJ+VoSIH9dbVYDOfizuyIDgb/mgmMCkwUwvkD2QuOT+1JfNxW2FBj4O3wPDt7+5Ft477FarVIQbUw+USLnkW2glKjbaAPZP7Pe8cJaeqp/3eJ8/b0VaE4Anf2i8BGLrtfrdQIRXrx4AQDYbDb4/vf/AJ9/9hk++fWv8dVXX+Hv//7H+OzTz/DixQXefffbePjwIbbbbczX4+rqClcmnKDVWIO2actZrDaclGLaMDacczi44M8HT2ZoH03syPx3CFCMycucAHYs5hmzF3K8GmPQ931KW9tmYE6ctZSXOcRjy0UfIWYmndPG8npJNYh/LS8d6Ji/b+BvEx0NcNSCL2685hqxMadMe1/bG4N4oGd5Y59hOko7hf5K4Rr+y4Ko/avlHWYI6Ih/fpcQ9GnetHs19G9u3fnzMZTVlA/CHyAc7xVnOIS/TllTGjRKbsvsI+UyfHGdSmXABwEczrlw8GIAyuG8h3N5A6imaVNA7rtygyR+rYFTNaqCGTPkXgPaxlDgUQSXGnAmTQWRNWCS/5ZLU9JaTCbXvkg/fMeYvCkXL5c7L6VclFUtq0A8c8dnmVs2Bn4u6RvNOanK1WCJSnpQvK9dH0tj+vDYPPJ9gFdoKpiU5dfA8rEyl/A3TnPAsXn5DsqPs3KmdMNxX1ridPKZcvIqBJd3TRogMAWizZGzY9vuGLBP/q6BM2P2Xvu9RDOOjT/vfZq9mXw/lH6SZuNuIn8GSLM4xuqp9fGo36QEFTwN2TzakJH2IeDLWLR6G2NS+6j1uYWxeEwOyVoSuBFnJIDspqH+NQVoBeg8H2uXpt6bYzPk/fxOefpH27bRP7E4HDqQLj85OcWDB6+h7zp89dVXuLq6wqeffoqf/vSncK7H9fU13nrrLWy3W1jbwJhwLHvoWjvcZNab3Jwlc0pF2F8CNhhqNQfAnAIJZHvN8fvlu/XAPW8kr6Wr2bPs3y0HOKbk7yY2VPKtlTGlx4ZtsIANpRwt/ynwROrsY3y85URxa8nD10U3msGhOQ3cENAzORiMycdxykaXAIEGMtR21teCC22LwTmdrA1Wrc5d16U8+eY6NYCA3q+dLsL5q4EbNX7n1imU4UYH3RRII3nl157+eR304fzMUd6sNMAgnNASg1wCNwhA6VwfHX0TjYmFtU06v75tW6xWq3RMbNu2hYwEHm/vFJWifdJ/5uc1x5E4JvhbZDAVw0bjkC9PkWNe8mNtk46O5WN4eASxzo908LUAgF+H/IIMzKG5Y4hfj4Ee4V5RCyVHP4w2fGmwakumhnpyOUAx5oCMvaddl2mm35/b35zMMhzvCJoK/bjMIaUdA4HzayFvXi85dm8SJIzlodrGr9n54HQXvCwJnObq3iX534Rquo3/roEdo2TCxwTSFmM+hiYzkj9Vf4jkx+iYEfbznhBKOcP0y/qV/BYJyABI4AbZvqurqwRy8Kn6shwCOKbrtmxs5r4/rk1r/pesu4GBhW7rlvlv4zQXVJRl1vQdbXZPfjn5e421MB7Y7Tr0rgcQNoy9f/8+7p2foW1bPPnySzx9+hQ/+tGPcHFxgW9/+wlWqxXefPPNOGPVwnfh45k8hVGe9kL88Q86iU82G5XHNnxWsuZLyThkjk3m6bVDIGpxy9gJjbxMyrf2AXrsXUk1ezpXJ0/xrr8L1HyoWvvOB5+OA3VrOngqLxmT8/Z7mXY/lYuKjjkiryV0K0tUaAofH9gABtecUf4OPzdZ7msgncFa54wNmCUdOlZebUDzAF4DOXi+lIc8YkmvFGYZRq0OU/f7yjG9NWAmsTQCyhTtMJKHpLF9OoryTJgdsGpX8IbWMuYlPjSQ+96h7z26vsdqtcFqFeRrt9vh+voa3nvs93t457Fer0O5ZS0HdzRaCix4f1R3ijx0Y3DMCpXZ/Hs/8KHSUpQIcNjo+AEojDM3GmTANUdwTKYoTS3oHavbYMH2DBpz3ob6QM//9oKfWsBNMCLY32V67lUhCVppe9tkQw0sBXJ+G2isO3mAtlRnfdPpVQV0llBN590kuJwTIMp0lHbKwTeKMz8WpL0sWZwTJHgM+ZIzT8n27Xa7tB/H9fX1ALyfE+i9iiT73sLkfS8nwJDboDFwbw7JPVFWKxv9wh5d5+Ctx7ptcXJyAud6HLo9Li4usF6tsFlv8MYbb+Ls5BQXFy/w5MkT/DouW3n69Bl+//d/H2+99Sa+/e1vY7PZomksbBNnILuwz4aHh4sfEI0P+4AUCppcE2hn3zkYE5fvs2WkYySDWP7OsYExp9pv7SN2LfaZU3aN5vb/beoTCXJK4ISXqcn+8N7Uh5OSJDAj86dYe4wksFHL6zeZjgc4hFCTkE+BG1IIuSHgQb92xjIRD3QkD/LkE1j9SCm9SkOBrvFPRNMVOSpaG+RLHUwnP+Uq5fP8Zb61wQgEZSwVqESD5yhWSleAG/HfnDy08urKGXGZg4E3eT8G4wlkC8c89WEXjvh1xcHa6ITsrnF9fY3D4YDDoYMl2QtojFrmnPrX6jW4VppiSvFMGRu6p5nKMdIUskaEPg8gIFMuNylACp/f5Q6j1BGUxooxXqvjVB2G7bd8auAS8KQGcJTG8Zi1kZ41eQ3c0K4X5E9XE47pMcZwrM2l3taeS2Drm0BTjrhn/6nZxSn9dyxf9Jf/o/XTv40k+4q3kbSF2rvH0G0GuDeRDwME9WJJwdR1rqarNT5qvMh2rTncN6Va2fMAakaKT1n74EL2jx8dS8dm0n4caZ+5I5YZT7WtYJxSTqRbxgPlaHwd8LoNkrpvzG+dmx/94x8cc9vSaSphDBhjcXJyAvgwI7ttW5yf38N2s4ExBk+fPsWLFy/ws5/9DKvVCvv9Pp7C8jqsXcFHN51igJCtQcNAIefjRv1UT74HVmpfA+/z3oQ1gKPWB2PtxNtkLM24HzjMT+NHAoJz+Z/j6/L3a6CC1DGzZVb4HbW4ZMpG6M/YRsMzSANHpW4odQT9K/X1q+g/vUyebmUGR82Y0DNJmsHg11JQZToZPNYCbSDscGxGgIXaIJmikA6D2SdZodLfEvEcM56ZpxgkCMVc58Oo+dUGBoCIMA+R8jngholMjinDaaWWFXjtNJLwCguKjYeNJ5EYY2leQArtc8DtYVwOMPu+x36/x9XVFS4vL7Hf79F1h3TSh+tdQN49B6HmGRcpf2N0U+euBl4RkLBIgwqq1YHkXBoO7uSlv2JXc+9DoO49vcPGsRpkEP+lYagF8bK5Db+ogAOjcj1heIeBuR4AjI0ltXyjVCakBtAMDFnJM391XjvVaIkTOTft2PiZAjnmlDOHj2V9Pmcs1wEmknmex5LxPikrFQoyl6/lM+3fVP7SVtWe1+owVe9jHLDbBApeZt5SJ9C9sbJrvtNQDy3gY/BLsdVqWlQVScFLUPYFr1pgoNGssRz/S4BhDTQZAwiqgIjwRaU/KX3VpmnCstiuK6bmyyWYMsAerd8C+Sj4pw0f0gtFrqVFrciPMWwiuYl7qYTCC37GbN5tU81+zI03CHQioj7ifbZatTg5PcX19TWuLi+xXq9xenqKxt5Du2qx3+9xeXmJTz75JC1NOj09wenpCWBOsVo1CewqZTGAJ7RxqOv5V3dPFYR3PvlQzocN/MNHwuHHEVn/OfZxSv5lGhmDadfUllpec+ztXPuuva/5EJzH4wPouu3V+NRkf26cOUVaf4z5BqUfOJ6f9v5iYm75IK8R3TtGd6E/jgY4XO/gzHCaDN9Ykit6jqTKKXxyiQJQd8ok0OG9Hygxej9eDYSl5jh47xNgQXzJd4jvLHAefM8Ga8OJFgRy8HPTh4bSxIA9KwxupcYGlZwtQnlKJSuVEKV3ri+MoCyJ11e2mQfA10SEmsSg1QK2sXAYykYuO7adDyDHodsN+j0AFU3RPrxtmsYCxoTNRLtDbGOgaVvYpkXb+jhldA1rW+x2u6I/z87OAA8cDgcYn9eYcnDjJsTrntFYV7gac4I9TdGp15h/TCyRHHM09ZaIxpXzHg3KMUI7x9MJKrZpYON917PNmpoGtrEx7Sbt10GgTJBXk5o8VNem1VlNWx+rXOkbk/6zuP4yX0l1p0qfmlheTwTDAMKJQ0q5aGCMdHLylwATAcCcX5F7tVxgfG1qrQ3GDSyX0/mgCoDBbIJaIDjlPGnPtKWANzO6pQOr8uzdQAyNCYEPMASjtXqVsj2H32kwgbfzHHDjeEdxPt3MIV1eFqAHardNWt7DTbZL4nJBYL2W50359t6jj3uHqcQDXSGrQD4BAsaItPRnemmqBnzU0oWLXIZnv7n8jIEanGp+lUHWizzf2t+zszM453B5eZlO6uD+KM0SMNbA2GADe+EP8vyyf+TU/h/j35phWs8v+Dsm+Gjhke4EJnOKZfsYHEO1D1yJrUq/au9Ru8v0lI6e2ShEIX2PFy8u0ViL09Nz7HZXuOw6GA9s1id479338MYbb+CLL77A8+fP8Q//8A/4r//1x/g3/+1/g3ffew/vf+c7+M7730HbGri+wzXtzdI0aFuLruvCPi39AdvtFk3Tom2aMOvHOfSuC/3tPWzS09PLdjnNBc9q75dxCdmqQCTPcrzKjVWJqI15/DGHP+ljTAE4NFZqeS3Wk8Jx4eNRi0ul7RrESYV9dyFmEfxr18C8JShlXsAYQMN11zFAAueEgFAZKoWYbuiJpJhO8VEsilBysX83RTeewUGdLIOOGiBBNIbC1cqR11L4ZPAXAr+ho6iVow2ImkOUefHpn6y/Bmpo5fDntX05xpSS1iYayWU6Ji7jmEtzy/IGCAs2h7nn9hlvmwxwlEY+DKB4PFuYZwvvEds6BNUmOl10Ygfl3TRNmrERyszgmusdDIC+sQMldFMq+tKgutnOIC2jmtIv5eg4x1fLSypvw+7zvTfouNfBWDdIhiJ0h0nXqVywcUhO68J1iiVlcGOpbCeeFivQkt8xg1UHzXz9Eep9T785Fe07oyqaMZ7Dx3Q7xTXJM/LUHIVxHo7TWUtpjnMlQY70Try/dGwvKb/2zhyam++S8qdkSfMBXhZp7TIHLDhGn9b6XNrwMZ7oek6au6KqXNZ4Wai3p8b8wB4tyv3mVNNL0oc0xiQ7SPcoIDTGxI98DZq2GfiEPL9b4ZnborhoNVzXy5nTb5pVXmIPJp8ry1+19zUdo+nJyTZNyUudRLMnmqaFdw6gU3LaFif2BI8fP4a1FhcXL/D06TP8/Bf/hMursOy5aVs8ePAA52enOD09LT700gbsLrqWvevh+h593yU54b5qng1U6bOZYEEtPZU3Nz2PHebob54312M1G1CLy+bGaVP10HhXYyrvi2i7BnBooI2sg+b/aWDMHDt0m3RTn4j9ohyHZUCRXF+O8sSHMUXq2/YTbgxw1Ix4Dc3ivzkwUstPvivv8ZkMki8OOMzhf4rnkneAgA36Kw3YGLgheZODORj1ucFTqehrZfK/tTXYYwqCl19TeOnwEng45fQH2TbcUdAADq70gWCEfN/D0fS/tEs2QU25jmQkjDFxpkF50geR6x361CYrtV2+LtLa/jZJU6zDoDrLVJjSuUpOnarsMe5UzXGOvs6A6OuggVH0GkQ4ncerQAHcmO5/qbO0v/KdhB8oaXRedAei/ruUu6GzwtfS1hyywORAn/vwjmaTNKe+GpTcsJ9/28bWq0KaTHH5lLbwzogB7ZoMSOBxcQB5E9bmBG8h4eS7SwNBLBwP1C50mljyUcSpHeTL0GkrS3xSXs4S0mTseMohyxJ/ZC4Iotk5zQ8dCyhr7xZ2dPRDAhgg0cKjTzNMm9ZivVpjtVqj70MfX15e4dNPPsPV1RV2u2ucn5/jnXfewXq9xv3zU3RdF5fBdHlmbGPiTI6wJ5yPX+n5CXRUJ7IVWv01/TAGKg/aBMtsAJ/VlPmrAx4S4KC/NR65rtHyHAOGx+I3mYeMCQexo/MDHSDjufyB1BTbE/C4QtepAO3HVtP5/NmyMf/q2vGaDsgAh034xpx4YSndyh4cnGrOKxeoY/IDyilRsyvty4GpKUYZWPMyaoOZCytHa+VymZoy4u/UpnrZdjXgo5b3HDCiyNvaan+MCRoHltSBDCDsmoTBARZSuXAHgddDO2kjldn3AAM4jLFpraKHLSIgvhRqvV5jvdlgtVolx8NE8MMdXKGwfpup5tR6n5embDYbbDZ5uQlQIttc4ZagXp565zHtXPM8fnOpbK8xks7cWBD89VKewVE3+ENnST7jz2v5jHJxBwABf1WTde8J3BiWJY/mHgP3jqnvv9A3m8YCklsuqZDjuUFqNbeXqYNM+s8oDy+DJ2obmsVI/t/hcEhpVqsVSEd0XZc2Xx/j77Z4f1Vsw1SQo6yuKWhuPaqBf1oCG4Ca6I3QWyxt/mlM+lIHAwtrw2lx9+89wKpdo21b/PrTX+PJk6/w5ZdP8NVXT/Hd776PDz74AH/0R3+E09OTsCHprsNut4MxBufnp8UG/KaJM5SNQe+7yGvg13sDY3IALUGAuyRpk8eWSk0BHHNJxmU1vTPXJg4/LpQxF4+9ko8RwpZBLMVjFfJfKX4imeN78Oh9FJbm03Mt9uT3p5ZtfZOIADuDUma89zAWsCzukuDPsb4f0dEARxj/cj+KUph4h/HAX4IWcwaQ9q5m1AZBvxkqVYkaTgX0GsDgfdgt2doSsJB8aR3G9+WQ69s4P7ZpUyCoIf+8vjXlRyDGYImKAHOmFKfWhvz+QACj78/ReZmmhmDWAKFUF5EmXIctsdiBKAVZa8UAK5dUWDOctvd10lhQqP++PcMn5cQjrAulmRur1SpdJ0SbzeSgwM8q94CovGfyoim3V8VxuylR2/LfQGz/IKy4zX592cTH9xx5pnvjoIdXxzeVJ/M9NpDQgPD8LHFVKW/45S35riOGWoLVGt2m0zPXcXgZjtZvijM3Rkumhd81aT7DMWDGbfI9lrdBiFMNKFhFiTbeEm9aG/BxIn1XoPyQQsEO+Wtd18HsDRr+IWvE16EyxsampufGSNMrNb9tqQ6tUU1/S2DbUMcq5UzpQym/w/QGHi7FKt77hI9ZxQMhv7Lv+7SvHO1FcTgccH19DQDYbDZ468230a5WeH7xAs+fP8MXX3yBvu/x/PlzAMBbb72Fx48e4fxsi9XKAvBpHzjvPSyBGwhLtg+HLgXXbbuK5t+B7L8GctTaRfahlCVpX6euax99azFZTaY1nnn6OfI8NvNci4e0uIfGqMabdqIfb78aIDE9RoJfMBVvzstLz/vVIE//B6DrnMEbSgwonx9LNwA4hsIkhVUOAk3p8fWKPG96Lt+Vg1YGxgM+MByANSBCdgb/JwGGoHzyVDJyXikLpiZAAhjej+CGz/+88+wNQm/HndxRZ6ACEHAKp8sQQo2Bs0DvFWUAYTNLuFwtKEqA3jck6VJp8vXrYb8Meiv3Z/iX2zwaROTpYLTtggUt5zH0f3hfbtrqvU8npTjnAO9L1kYUz9dN48BGuoulwfCYISrSIfcxTcfl+2+EgJy1n+HjsVzCksbPJA9JigDxxXFcoZsZab4uGu5NQSNQAh0DvNDo1yXJ+vrK9cuT8zGQY25wXQNvx8oc+72EhnxzgCXrpfKlcswsMdA1PV5zVm9KY/m9LNBhaf9+U0mrY825v8v2SFafDGUK/liZQl2kZz6/CgIb+O9j+BlpF3aD+RV1X2cqr1owF2+AK94p+8j9Xh5I0axGAjr2+wNs34f7hjboGwZkspwpGRg8r/UZED//hCufIhBfvkfyEDJHXGkX3q60xVgbjYEc3A+QOYyDFuNly/QyLwI51JYVfWFg0DQ2LTfZ7XZhJvB6jfPzc/RwaFctnHf48osv8NVXX2G/3+P83r24PKXHdvMOttsNjAWuLi+oGCYztH8cC7JtBMQdtdCwfWX9l3yck/HAFMChgSNaOmq7KbsxBgrI+EzmNbWpqIz/psopYlhr0ma9/B2+lKWWf63sssyy7lL3y/rOtwHUTzOT3yEFtVIHs6b0mjZeb0LHAxzWgsYUn8WhLX2YEnpC5aacO36tIZlqw3mk4GEM0OB8SmBDrsMKaXsAHn3vAeNL4WXBlVOUgYdL7wMextIGmUz5mXAqBVdm2kk01P5TA1qCOrYymIv0HGAwJv02DvA2tgdyOkR5CDMCHQxC22SbSQFBDtKsNYONPakdUvsYAoBIrji/ESAxDMwA/QYAC+8NDocDDvs9Dodw4sqhO8AgbgjmPHzs59veZPSbRCq4YYI7YIxPm4vy2RuUxqMch3T6TdPwY5qpfwalKNyUfZxlhvKxKGVC25TrVQQ55hFrLnE/u4TlsPVlVQ37bcSzOwc4dLDttoPzu6Sakz5Mo6UrHRYCrMaqzu1RLei9Kzo2wPoXmk9BF5ZLIGuBAn/nrihqboLoQIGvJnFM5RQhc/qvMty/GaNc0MLxxmcpy1kcFBTv93t0fQ8Pj3v37qUlCTxtLn46OJxLRZ+R7SQwSuAbmQH2PvI7XAynAlCNSr953v4jY4Hi7LI9wkc8Xi8Cygr9Hq9d3mMy+OAWYZlIV8QDVO52u4VtLDYnW2y3W1xcXODy8hJ/89d/jV9//DHeeecdNP/dn+J73/993Ds/w2G/Sx/XAIp7MihmDGAbA2Mt4PJYrLUfr/96vVYD5trvOUAGkVwuMaWn+r5X+07bfHQK9JV1qPmoY8Ajf4/fo/fotzUGjRITydhPC9y18VzyAhTaU0knr7+p9lcDaWjcyTqFbU/Kvr3Neh8NcEgUkaPYFIxz4INXmt/XTkGR15LSOn4mnPSORBF90tS6IErkk6N1kreSJ1qK0xcAh7U2uQkSLJHH49I9OfgCn7bYxIYv5ZHtPoZY8vJ5Wmvk8oFSUVCZNUXF+4CTNy46TTZ9KTAEgFS+BPCZADXlmdrNe7jexVmNMZC2bXzexLYPe3MEgMjCOY/nz59jt9+npRYhr1ifJk8tfZVIGwNaIAIQqHO7ZXL52Gza9PWCH/8slVIw4ARuxE1I054qYyXXHo6Al9X3Xk1gg6pQGu3Aa81h06pdOpyIeaFsCv5bXsMhoZF3QF54z0udYpm+1GfDvJfzN+5gjzvjuvNYjBsWKM7lr+aU1tINn8tZTuP0skGUKVrCxzfV8aOTNoAj9xO7ZUoyxyR2ABFrAYhINXDWb8BTLeDxkbkQj/rI6PCLp+Zc1/zKwVjy4RSNGh+196QvzPel6roOvg/HhPZ9H72TeV/ctbrUyIi/VJ/4clFH9W8uaJKvMvn85YeUnqfRgN2xd2TwW/WHUn9UguiUJjdBmFntsVq1YbkK6MhZg/V6je12m2Zff/nVEzRt8HHbdoXHjx/j7OwMl5eX+OyzT/Dpp5/i+fPnODs7gfM9vv3OO3j88CG67gDXd+i6A/qejrOlU3hC3rvdDo1tYDAERHl8UgM7ZPtqv2ttWmvLYbuW744F7PRci1tqvMt356SVMZ205TyddjKMjZpNvj92+gnPT7aFlNGpY5+XjPdXneS4phlkAzlxQ/CuBnwdQzfaZLQm7EB9VgEXLr5hi2Y0lpRdvR+dew0QoH/SkdUd26FQO0eDNkcQtXykAyvrrPEl21NTMrINaspg0BdGuYfxAERzJgoFijjNNbaHdIRqNKUcy+AI0RCQ8rDxOxTPr+znvg9n1e93AeBo2xbGh+mBAIIxeQUBDkm1drkJ1QK1UvYM2lUGN4q9N+h9cCCuRcOAuqwLTHZWSy6qfMnrby4VCEO4Y/Q9OADNUUPx7OgA9SU05ZieqDmmPH3t75gjrenBGk/ab/YkPa/ZAZ5mLhkzP/Cr2cAx4IXboNuiWtv+Cx1PfDzUgoCXQXOd6snAWj43Qz03RbMCW8rVI804gaJn5O8xkEMDOFDxKyVNBZQUzDRNg6YPwFbXdSlklXvPzfF3qV6cDFMsNa6Plamp4Ln2e8x3HsQMAoCo+fT8ec1n0cgw71Dr1tDlLB9Pm9eHh6Gfwoe09XqNw6GD6w7Y7ffY2jVMnKm6Xq/T5vjPnj7B1dUVnj17hl/+8pc4Oz9Fd9jj/vk5AAcYA9tYOAfymGGtgfMGxsUZELBoG45Rje9nVaMayFEb61pb1z5CUxr+l5czJrO12EvLm5PcU6P2zlgMxNugiKV83odljv+p1V2TzXBNS/Ex4Ovm9HJsxlxS28ugEg+Oz+i6aTsdP4PDOXg7/MqvCbMM4LmQSiU/3OtCHyhTgIBGpIDk0Zbcma3VZXjCBg2QBjSDo2gfwTMFhXLKlGyr/DdOGfXDvLRy6Fq2RVXRREeh1mZa+0unf1AHU14blAqlWOuJobHSzomXPJERcmkDJgfjw94c3vvYZnHqqLVwrsd+v8eXX36JFy9eYL/fY71eA71HH/lqmxaI731T6K4d4cJZaxqcnZ3h5OQE6/U67gyPgeFzPuypY02TxjktUQljPuSdxKQYs9NOrvb7m0YDJyL+V58cXtcTY/rj6ybdCYqgpxkCo5J4+vw7358SfQ0o0n5PgRd1B5psRSU4NMGZlruqU5KlBl3yXHc2q9neiKb661/oZvR1gLlT9kMLJLU08vdtWaU6cEInEdXBjbH7Nd8y3khf9lUexDsyUIN411qLzWYDE/dx2O12aJwLH1iMKfzBar1HaBBUyl+E24jli+m90h3MdY/qV/MheR1rvyVvcwPEsbrXAmv+TPJpDG0ayeXYM7As74lHZIugm/xdgzjvBtY2MKZX4w1auvv48WN89dVXuLi4wM9//gt8+eQL/OIXP8e9s3M8eHAP2+0Gm+0GpmmAtB9c2NMPiLO7mry0wfs8W5374GPggGyjOX5Urf21TUanytPS1WI0DYSoxZES4BiTi1qaWnob5UXyOQakjaWdGjdTNDf9SzPNIn7TyACJoaJtEjAtshTtpYFsN6EbLFEp1yDWgmq65rM16D4RX6LAzwrX1n5RHhwsqfGQ3kNpjPjskjGhHW9wi6Zxwck15R4dHGjg+Wnl1NvXo+sPALKCls/537Q7szhitWqQte/oxqh9R33Byy7bJJpHb8LGooxj4t6xe94DlmIYxP0vvEfvHFzXh31L4Nk6UhN3XIiG2hoYF5ypHnFaqfMwxqF3fTRhIZ/d9R4vXlzgk08+wZMnX+LixXOsHjxE3/Vp2mhj4/TAtOFttVteCbprcIOTMQaNbXBycoLtdou2DcelkTzQ/jkkE33fY9XyGVxyCdRLY/0bT5rTTL9f7YCTg8Wa3gs6gP7SPYB+zwd1RrlYkD638TS4wbga8Br0K53t7mHSxFcDY2529FuNr5vorGPa9V/oOBqXKwg9+fX1Sc1feRXID4dcPa0ffr2uBcPpPkb994Kkz0mn4hlj0ibcm3g0/eFwwPPnz9H68IGmbRo4WvvP9yYIGcegdz5pfHt57fNuK9YMzxGp1X0qSJsTZNaeG7Mc1JkCrop70Uvk5Uqfmf41NvTZ4XAAfbRs2gZ91+PQdXhxeYF1G06Qe/31b+Hi8nlYotI0MCYsV/fO4/T0HG27wvn5fXz11RN89umXePrkGVrT4vd//0O89dab+M533oNtDLxz6A4d2p4+gLY4OTkNHi9vJ5R6QQNz6m28fCwXgf+CU1SAvBRvDgizhJc5elGL2ZaUI+MnmmlVW5Jf40HGTmEms/xIfjtEvtTLIANgfLJoXio7Bjblv/rzIscbVO5GS1SAuhMpA+Ia+MBBD/otgZAxoao5+8MvagxJ8j4B3N77tA7IeR/2dEAIpr3zPMPAG8hwhF5uGpvz8QER9l4qm/AvzFDIwUqNdx8NUWhDPUio1VcboClPptj5ySW83Ixa8z6i+vIARBg94wHYONpCGq6ercmlOeMBhwAqALBMEbi+h3MeDh7WI2y4ZBGChrTPhA8bVyI4PM71EdxpYh+FtMFoWRgP/Prjj3HY72AM0PddOL2G9j4wEThDE3Aa1gYlokxnmLN+Y0GamDUb/BR+Hb2z0mzx9k9XSM1cJGDvyTExQwfUnBOJmg8Ca2vQNk1cl4owe0sauDAI0nG7cqZUkPdynwAKBp2sygIwsObs0N8lhs6Y4TKlMUch+KpOfaYbw+HsA+8Rx84yqjnvU8Yg9SmSlBX357w7RmVwRPokXJu08S+3kKWhC/qTZlNxHZU1r5TTYb/MA4B4H5U85/FeG1i156H+xR1hD+pfxnWwJ1+H38Qz55flx3TRUM9k+bMNtW1+IcmD52l9sn3D+nP+jndibzOg14KtuXJ72zQWhI3p4jlpNP9BA0L57yItu8oSFPvZlDMx4ihOaUJeinki/2GmDqqROi69T+AGzWwlGWcin/5LspyccS7a8ankQoSTKXBI7HoEsNKQmxP+56Pto/HJCoJBPnlsvV4DAHrnsLsOG07SfTphBT586DHxXc/HsRGTvIWzkWdqMJ0L2r+E2hO54cpKZ7aZvzdsGwG8qI1Is2mR1FPqG5G398j7hKuQjinLdg5hA3mflGKqivIBxXAdzTqSZHVgU+L/krz4nMohbIrovA9+vGlgEGa4etfHUxEN2naDpmmxWm/R9w5d3+Ow3+MnP/0ZrG1wfb3H6ckZHj56DcZYhH3iIjCOAA6YuC9c1/cBIo/8dV2Xxn3T5j36Un2lro5t5Llc8HgoJsn2DGwpBcUQtfEqbaBJ3WuoP6D0qkfsRxo7vLSYX4ojhiWaqHyS/54EjVVowOMcmv6YW6Mx+zEFGM+xPVMg4lgtjZZOq5Pmd4NlnHYnzgu/ZEvDhBM6NVtUyKDnemSs/j7p4fn9mOnGAAcwHGDe+4Rky3+Unt6h2Rt0X4IdXOBk4EJACKFs3OgXRp0cax+/+ncZjRugkcjgAu8kOhUiMpAC3aY1CCd1EG+2yjPNTqE8SyHNjjE5s+EfVyAsdaVt08aOrB/oywLx4ZyDQ4OwZydtkJp6E1zpZ6Ckzw4M628CN0wxCHxyiEyQ+CD4sR69DzMtAl8OsDYYh75Hf6Djc0MOTUsbolrYJhi2vu9g23wUW9cfYIxF4z3WJ6fBUHiDfddhu9ngen2Nn/7kp/DeY7NZxZkxsX5t+NpqrMVq3QA2KHQXAy0b95CAMeE4L6o/lzNuP7ltAQtWQD5G0djphbJNuUzwtMzqap6JybJRPJL9JZ7ROKL6kOwnsNHQEhNd+aex4sN+Jm08bcUYw05QKfnicuv6uuIaQ+R5vtIQHWOUeP3GdBd7Ixl/bQft8DubHn0JlC99BPbukqCL65kxUCaXmp04/n7tvSXtmaeRciAsVDL48FmPyPbMIHEAOJwrna2aHeE8jgW1U4F6uJeuRusr7R6/DuMhbric0lXGM+QYLfORdmBYh/iEO6JM+RSACbWZpVOIYqDGArkUQCY7i7QnrVpPpQ5LiAfsS4C2MV542ilZ1sAC+Vy7Xrpnk/YVUOoVzZfSdLamb/jzGt9kr0guc59HObIZ3OA+EU/Dr9XxJ8qU9RwDcCS4kdIUASjgOR/I19lGUoBF+4LxNKaMCGJa431xL/BIRbP2Sz5T9I16vsSB/FcTTuVA6KvGGtw/v4fL6yvs93tcXF6hXa2w2azR2gab9RqAget77A9dPF2uZRAv/y8FKdQiAC2Xcyj7zITKhfrxdpwYZ57lUexyZlAGR0wEZR97X/ZF+mhJZcT21rZezLIT+adfvQP/IJB8TEqvDAkpb2OAgPPh4xlR73xoAWuxtiFcOvQeh4vL4ONYCxgLBw/nLXrvsGrWaFcNrDVYrTbYbE/w1VdP8A8//gdcXR/w5KvnWK9O8Yd/eIqTkxNYu45y3cDD4tA5bJoWtmnQ7/cw0ZcCgN1hn4Cx1SYCZvGUHgNleUWfl30nfWUMwGYT8PEW/D/yB2ObpA+I2ikhXLdYZoeyLpB7L3gfPyqzPsgPw39KryBTOduJ93nlkIIFQbETy5U0vav9ln6oFodKwTwG1KiRicF/GiM+L7VLvPH0gNoqRZrCaUAGOpLiyfmmtKwduO4e2hGfrkN8MVVDoZQX0K0AHECpPHjnygCBaMyhken5hobGmGKXav5P28mWENcaSeHUnsuv0d7T8gnaIqhHAh1TXxPPJCNycPB72pdtRCtOG2vWnQLZjnxfFN4fxTvwxWDMaYYbCnnvE3LM8/TewYNPuw5Dp2mbiC67MOziqRpkfGOF0mBJeXPDQ8oaJh5zRgbSo++BvuviqkVyIFq07QqtDcfC9t4DzuHF1Qs8efIE1njABvBntVphtzukQKvrAkDinMN63SYlKveX4W3MT7j5phE3dnLGD793dnaG09NTnJ6e4cGDB0Vd+75HHw1n3/ep68IpQly5EgJLanWozXhbau3Jjc7SwH8paWBMjTirdYDg5lM0v3nkQZ/lMqhjkBeqcYMl28ZXnkeXO66HHguUNMfj66Gbl1vTP8OSYuA6o+5TAf2g/JfYfmPg1LH5vSo05WvItHVgdZ4e5H08t79vg+6kLOZcGTPP1T2WD/I9Qln18VN9X7xD9qtpGqzbFeA8XNcD3qPveux2u7hfVfBPNus1028c0sgBXQosjAJIcd0YbmR5OaJNdKs9TlLuZHty/+CIuGUxjfnPx1LvPAwcjA/X3pu4/1gD+Cb6vQ3WqxPcvzW090UAAQAASURBVAd873vfx2effYa/+eu/w1/+xV/iP/2nP8Mf//Ef49//+z/FarXGs2dP8fTpV9hsVzgc+sFypybKCPVv34f95Xa7Hc5OTos4ifxpSis/uEJpD3qXL8nQQGwNlC3SVWa13gZNjWkJkC7Ne+y6poNfpm5Vyed4boqW29c4+56FeDWdWLA0Md5u287X6NYADqBeKTXAnmHga79rxkci/1MObg15k4gmXZfHBwWhMiZip/GTgkePaCIB0yNPTyYzYUGOPoEciTsDpMOKTP4aQACHRAclkSKjZxIYku0kwY9wfzjzhII03jZp/SKG68qtz3zTu1IpOsrLl7JgrQEcHbVL4E7Ra6n96YGNayebpk350Yalz58/x5MnT1LdPIEtLiyFof0kjAGappw9JEEt4n/M8bwLuqsyNCeaZvqQYd1sNthsNsnoOe+LJSrpH73TNkLW6vFRqpcA94pn0JVhDeibSrOEjjWQJb9ePLsRS98QGgdjp0g6KSZ9Phjm8WqDR1z33yAXRXcPZVN+J6sHwXOc/eK9lyyzc50fzQ4eo5dfloNaK6NWD83nuRVaII43GV81WR3ro9Hy0iOajXA0axUKuoZG0lwwfax+8qNI27bJzpIPtd/v04cX2qgyz4pkX7pD5kgzTqhcE/0x1NvvRv2I4ZiU9lnWX/O/a35ojd/b8rGkvtMC1TGeVB1KPDog7AQXZb1YHh5mAK9WK1hrcXqyhTEGz549xVdffoF//MefpTI/+OADrFYrrNcbNmsHAAwOhw5d1xcfglyUH2sbnGxP0owbRw5z8q+HHwLovqyvjH/G9KKUbZaJdNhnAbFzSbMNWhy3pPw5vGj1rY0Jnb9xUGYuHypvQFjyM5H/UkA8P1jO+1zfYq6ODWmBpb7Urc7gGHM8a9M5JaCg0dggk78lKOEHSwLKtJSO/oVzr4dKeehw2Bjcx3WYBlEQeD3jpwYfr2Fhwq4ThQ5Iizl8yDeVZZti0AxQWKUtNJCDB+kJJHG1dk8Mp/w0BZkD22G/59/lEVNFGjeUGRtnX9AskrjBdFgy4gAbMSJrLYzr0wTKxrawtoWN7RXShzyePXuGL774IjoABDIBXZcDeec8rM2ASuq9CYP8MpziMYN7E8NPdaOvRgQIdV2XvibR+uD1epXKo+VOHERK8mYtmjbPgBnWI36xYTz4CILV6qsZrZohuQ1HaErX1IIvqXtuk69bp6+BHU3XjMl2zWkeu/5NIznOxwJesv1aGpJLboO108/G2vwuiY+dWr/ODTw0uglgctuk6bOa066dsKHZ2sV6i9wSxfe6rTa4jXyKNjGAd3Efn5F4YSzwniSD9KFqCpQZC7T4NV/ySDaV7u/3YbnB4XBIfU1AB39X1q0EH9ns3wkZT77fwjHtDcXMw/HI5Vn61FN9odl/ya/+znKdNBZ0TemWWj3CCSz0IIQZUk6steEIWWNwcrLBer3GvfNzrBqLjz76CE+efIl//ud/xp//+Z/j/fffx9tvv42+72DiHqN936PrwmxjLhtd18F4YL1eY7vd4vLyRV4AwOMEpiOm6kz9J2dvjPnBNYBEG3na+FgsixMgw011jnxfq598Ns9WAZrSGtMzc3SyBKW0Z0t0+6B9o8+eTMcM34vrPK1utd93Qbc6g4NIO+pzzDmrkRxknHjecgo7wNbEGzsYnDVlq/HGB3cx8Fmnh801qQCbDY3nDoqHNQ2csfDoAyjigbDDM585EDfKtAZWTN2X+yDUHBTtGW9LvmcCb5OxdqFlC/R+uHblsm8fIQRxnJUEOciwUbklCGNY4Jz3LLHWwpt4rvx6g5WlPTFykO59+BrSOx/XTgLPnz/Fl19+Dmst9ocOznms1+tgREzeDJOC+bzXSAkOLdlF+esgY5bFrdyBpvamKZFt22Kz2eDs7AxnZ2fYbLYIQFO5npN/hTIRFFmv1zB8VW0hUhlgKsdvX/Al/5Yzp/Isk7uiYwKn2vh59Yh4nL+B8VKSzrCeRg8Oxt4LaQSA7YdfHb4Z/XA8qSBG/C3bQNvTCiztVFuRrXtZdNs69i5lYQmvXD9owcJUXlrgOBa0SSrHCQbD/lUHDDnPc23dsSCLjwXWfM/Z+YixZpsGq9UqnURGJ3bs9/sEdgBIIMhUngA1SQ08uFk/plw9Ch0wFhzz31xONZ7C9fIAd2l/LBknx1DhAyDHCoFXxBkc4X7TNLh//z4e3D/H/fv38cknn+CHP/xL/OpXv8If//Ef49/+23+Lf/fv/h36/oBDt0Pf92k59clJmE1L+V9fXcN7H+UlLN8ezuMbklm0M8WydghAe7m/xm2BprUyqZybklyqLWVYk2metjbmsu6f5vEYOeWxnUa15UbzyKPvy418tfJfVToa4JBopbyegxhKR60mrGMol85bOX1PA1rmABqcBgFuSpIRrvCPL6vg+YRNe2zEP3zxNTtv6BNmcGCwDpQDG/wsaM3h4b8lmpYBh1g81Tf+MxFppL9k2sKMDwA+nJTh4WG8KQ6AyEotlBP2aIjLGtKpCMib8eZWj2WGzUQNZWZyIOu8h/F5c5pwYkrmP9SrZyfVhMC463ocDges16vIR1gG07ZNqqf3PXw0EHzHaC43NMuB09ftCBbK+Ij3+WaiJN+bzQbb7Ranp6c4OzvDyckJ2tUK+90BTdvCsJke2oac3nvEQ2zgTbmBGOeRpH8M6X/ZinMuSJHTDDdFHhpIQu9D+tk00B9TRCcYGTEQRdEFC9LBTC+K62oGIo3M5+5Ah6mvE69qoLaE5tjMdE0L85W00raSjZgCiHL5dz8OJVCo8TVFUz7EWGB2rBO+9B2pH2ryC+izbKgOgyMu42bt3PZr/bpkTNzF+NH6aHY5PtgU4+sSyTUX/TaaipPXgZFwkh4LAPl4GbCjyJpWJ+998kMpiFqtVql/+ceCw+GA6+vrtO+C2gySFx8DW8vCW+/zaTYkE6JdMFd2Pf+YNy63WlBIz+XecAXvkyyMAyzzqlGPF3gaOU5GxzgD3WIO0f8PPm+uu8fl7jLsN+cc4BwePHiApmlwcnKCr776Cj//+S9wfb3DbrfDt999B49ffxRm0G4snOvR9Q5d59A0FqvVBn3nAGuwPxwKH8yymMdbEz84lbqcxsRYrKWN1aVjlmReliH1/VyqAQwy/2N1uZTrMdtZ26NPlx1TxG2UrlafZX7okHdJcizOyd/7EG1Z5H30ND5nj5WJOkzT8nF/KzM4NCG4jby0ZwAGA2YsrXbCkdbJU444BwtSOsOfJzsCYDgw8n0OhpDhoC/UIc1UnWhwEV+yzaRBJiXDnSPawJSXZoxJB87IAeOQkJk4+ySv8cu1juXBR2Ajfu337EQa7oiT/UX+G9rVRi+GcSfiLGMsDNt+l4CNfLQutVMGOA5dH9srfyUJfPbwvoGHK8aQphTmKNjboKng5rbyl8pptVphu93i5OQEm80mzI4xNgBMxiRHmmZ7AHl2T9rzJWTGQDOSI1Y+yMkqpbA2NscczdukqTYuHbq4Zrvi4IbrUNPj+Z7vhILmnhs2sDjIkW6qGYjrOcDGeJ5jQQH/PdbmNWdFk9/bskGvGsm6qiDHEdWdCrA5kHeXrbkoUBzwlp/VZIUDGGMgx6tEsq6afZ/Sh1UgodJ28lrLYy7fY+CZlv98KoPtIW/Cp/GD6k5lHz7eKHzX+NXqqeVLM18J5CAfjpZ8eh82XN/v92nfBo00P8Q0Fpa3K0oNTnZ5bJzUyHv6T1ln4kV/Z1w+M8AB1cRNvncEzfWptLGnjY/CPaXnIVHy7Xk70GayQJh9fHISTlF5+PAhfvzjH+Orr77C559/gf1+h3/9b/41TPP7ePPNN7Bab8KMjesrHLoOQJj9s1qv4ymCPVZNy0AOpiuMAWweFaE+cbm30gY1/amlq+lNLb8pIGUu1Wx8jZcl8lIDd/jvMb7H7HQtX0ov68JPF9XqUbSr92nWvJZea6fZbRXlWOuh27CZd+2n3ckSFamYNceEN/KxDTX2fhYygLqHLzmopdfyqxq1mLWnA9pDKSGm8B5huQmlN+zapjzqihzoezfbOHvvC0NJv/n0JF6XxmYDmtrFkoLUBvt8p8TFY2AJFJpMX4A1+T5tyEU8Er/7XYemtWE2DBDrSbMzwrFdNKlqt9vj+vo6LENpmnTyx3q9Qtf1uL6+xn4fTlEBEJepuIInrhRoJser6BQvoRoay5f7XF5eYr/fw3vgerfHZrNJU2v7vk/y1q5p2u0qtpNVxxoZV7qmf22b9/iQRkK7d1ftvjTfOUb6Ny3YvgnNGTMkE/U205foyXIoL/73m0Y1J0VNGxLNzltz4PjfV400p5BoCiBbUsaroluINBk4Vp+k+vkQ9dd06220gwSUbq1dqeozsltcZsWRn/VqJQDh1+QPAXnDUZ6ObOr19fUgyNH81mIMCH60tud9fVN5HAPEJLgxGpSq3N8uzR0vU+DV8BnCBxpef+fgi1nAcb8MBN/y/Pwcxhh0uz2eP38OYwy2m1P8q3/1x/js08/wy1/+Cv/T//g/4Z9/+Uv8wQ/+AH/+5/83fPe7v4Pz83twzuHixWU84S58gCJQzKaPLQBAIIcbyA1d5xNjp2Mo7XRKOb45ybS3qVPHfIOb+lljpybKeyXQpb9D1wHYBIBmMC60cSLznyQDGFiEj+dDIPxmZPiJ8uHOkeDUTemYuhwNcDjn4Uw5ZV9TelpHSXBjTKi0StHXYwo4edn8HR8NOU/L/44JGHe0jclfrOl3OrLU5bXsxjBVzYCVyBV8/DqQ1jT6vOtxcFDDPx8hs747FHWrGRL6LWeY8DQ8oATCiSF8Q9P0zNQ3MuV9Gv65AgxIz+Dh4mZHIV1oCmt4f1NeAD+5JU/rM3GZDjVnVMzeo+t7WLuKx8SGDUNDV4dNmJwHeudwdXWFy8tLXF5epj7sohOxXm8BAPv9HtvtBvfv38fjx4/RH8KMD/pHYIZcivB1UG0sAVj0jVWOPd7XXdfh+vq6cLS8DzOh7t+/j812g/V6g0N3CGARPLarVTiit23R9X0y+tbSLBtC9mhJUB2N1gwAv5bjcml7zW0bep//lc/NYIzrPPwL1R1hoLQBtYAoy+mrGYDfNo05V4ACUMSZccnGILRUmG4fHS3ETaHjQ5OVa7JXzD16iTtvDGkJMHibAfkSOqbMKf9mrlNN5c/hYRBgLnjnrmkM0Kze8z44EyIf/ldez2MGAeSo2Fi6rgGPGrCa+yj4enwPKyLa/4s2uD8cDukIUD47kn/kkTQGJNXs6VxKbV4pTwt2a/6/1PNSn9fa9qY0BkDV0o3Kjw8zk2FMWkqUNlx3nvVVvAfEzUCvAA+smgbb7Qm6rsdut8d2u8ajR49xenqOprF49uIZ/vKHf4XT01O8eHGFd95+G/cf3MNqvQm+rAP2+w6u73Ho9jg9OQnj2lD/AlBmklOduBiF+yE9xSk8ojXGR/Bk+OGaZqSHPMJyIzr9cU4bLyWuL6Zkeen4l4DA2Jgak2nuqxKFD7DdaPljumu8LlFxzUo7fD415sJBGvNJLsWp5c39+buiowGOOejQFCI1J0AZ+y3z0YwPBzf49MCMZLrBpoWy4bkC53l57wuXUNZJEyQCLwgIsORyFvcB+PLITmnA5eCuDUZNsed2sEre2SEec6iDkc4nadAzR2kMiv0sTPaicznR19J4Dg67UKjOw4GBJi447X0fQKamMeEklcjT9fU1drtr7Pf7MOvA9WlWy3qdN2s6PT3Ba689wOuvP8azp89hrkJdD4eDqqy+LoBD0k354A4Y1ZPWAZPsdV0XAJ5mlfbj8NFZoz4PX6PCmuFDLzYM5QosnoozdNIBLFzGocqMCKA1p3duvnN4kY7A8Hl2FvL4nM3KN5bm2IZjKMhpqYuWBMLfNKrVSw0uSGcLefQIurS4L4C5FGoQDjkB7L3KVBu/r4KcaIEgfzb2nryWQfSS8uMXllnp74KmwEx6VvhfQJ7+DyT+xwCf2X2ektSXHGoB+5wAK4OIBrRMhYh80SZuPgqg+JBGMyS1eibWJ3xkGXSNyWCVFH0+Zn+5XlLbgr1/l1plakzVAlPOn8yrCFq9L/gn/8n67GeXYJYJp/d5j9Y2aNsVvEfczwxYrzfYbE7w/vu/g3/4yX/Fp198hh//+L9i1W5weXGJDz78AKenJ2jbFs4Dro+AWdxsP4hYqddrTcCrZwuwsAQ5eDpuH6Jrx3z4/PqY37VU9w35Ho5vzRc4Rt9Lv6UG0mm8yHz438zn8DCMOb+1uhTPQ2kqL0tj7gH5ehxY42tMP/F7L8MeHz+Dw7vBjAGtYhJpo0bRZl4sIR6c8SlUpFA0cIOm39cCIa3B6VkCNGKeTdMkIyTrX1PmfLYDH5w8uAyMBMXRHRyQ0FMz4J3XgfPGg1beR1T/tm3R2BZj5kUeSds0OmIpT9ZwqKNyJf/5az7JAjW/JvepHDaP1MPHY7ToaNO4fCJugvnixQtcXQWAo21bdF04T3y/3+P8/F6aJvqtb30L7733Hr77/nfx9//lx2mPkevr6wK8qU3V+6YRyS0dO8ZPU6G/tJHofr8HAGxP8mkzq9UKh8Mh5de2LYxt4I2JR941s8Y3PQtLsfT9TeSGuly259Ax4Ab/fWz/5rrUzyf/baWbjBkCR7n+nBMw/aaRCnIc2a6vWnvdFj9L8/mm6XLp98wmj7uNLBeQDIpH0wIM3PCjaPExMmQEP1NBzRgAydMl/8bkzUSdc2kjUbKrAJLdpQ8sfKPRmk0tgB/GZ/roJDak9d5XNzBV63PEXC4JclSBoq9xzM21F7UAV1vSEGZr5LiD7vV9jxcvXmC73YZ+dKEf1us1Tk5O8PTpU1zFU1HefvsdnJ6d4fMvP8Nf/MX/iV/8/J/x+PHr+LM/+4/4wQ9+gMePH+Pe/XM0bYsWq/Sxzrv8TTDHXWnUqFSTcRnUagG35i/Vxo0s76a2qhY4T4ESYzSpfxbkNwQBfLEsSNMzN7V7s4DWibRKrsUQnQI3+PWxgP5t0tEAR9/3cHGNVw5Qc4AyBn5wIeSB+RhxIZDKWW7exAEIYyzApvZJlE4byLVBz53qgK4D1rbwPpxKQlmFKV0mIaP0LOzDkYN5E5HP0FYe1pp0Dbi0DCZPO5veWEzWkbcHGVNrLVvKWmDQUR8amCYCOvFjjw+38/TmxqKxgGkA1zMDigx6xDUpafp0j1gVAzQxCLbGsr1DHFzPNmdCH78eIJ6QEjgx1qLpw/RA74G2Dftm0EwNmkXy9OmztI8EAGy3wRBcXRlcX19htVrh8eOHeP31x3j77bfwnfe/g08/+QzPnz/Hs2fPsNlswrGzEcTiDiX/ujLVF+zH4J42Luh6Tj/nnstuiAYUyLz4rvtXV1fp9BQTQYq+73FycpIcsjB7o4VHSH91dQXbNNhsN0A8wtfHdMY2AegCYBig58ChfqSZS9ZPK3beNvI0m6n0SxHlsXYvAVu9L0vnlu/DE8b2LENqDAysAP28+MupNnUZGEYznv0lpTV4s7jykG3ONIeJX31kHTBse+1Ib/5cgr3alGw+NmrlSP3Hn8ky59BYuprtkvKkOf2aTq/ZoVHZBQZ9mJ7w9wzCxnPpnhE9jSItAFhj0Yzsq8X5nuJTo1r/cJtrzHBj7bFgtKY/tXRTaTjVeJhDc/gZo5oPVct7rAwTj3PT8pF2g9dzzKZoZY7JsQQo5ftqAJoRjuFpKj7f4B9CavGdpRmlNr2UltVSuVz/yI8dmv8qZZmWnQBAu2rSvmJcD3Zdl95br9dYrVa4uLjA5eUl1ut1stX8Q4TUb5bNdiVfin99jbBwtr9O9DPN6jHCJzQmzJwVJ6bJuubkug6o+d18GfJNSRvbY77CEgBLC57bxiLMVO7iu0DbNmFZYOp7j7ZdhZnFvcN+1wW/39PMiVB/axusVqEPLy8vsVqv8cYbb+KP/+Rf49NPP8fV1RX+5//1f8Xnn3+BDz74AP/m3/w3uH//PvrugBcvLrFZreOy88gjkJa/N7aBsWGGM5cHOQ5zIO6KZ0H+6KTHPKjK9qFSEYICpQ2lXZvj48p8tKCa4sEx2z5Hz2ofkOfobKkTpNwREGZtU+SxZPxIKscuAOVDmhynU/FF7fdYy2n9MhbT8L8vA+S4wR4cDj36EFC64RdYzQGYckZrATwfGDXB4GVyQUsoAksn36l1zphyzAbGwg/2FsjAhlZPLR96j//UAI4xku0qAR8OAqXgTJPeEK9QpoCP6w2pHqms2B/WpFkPhcNtc3+FZybaUINkcq0FkkI1aemDlAvncwhvI/9RmhKQ1HVdCMi9R9cFxJych7Qm0iBtprrZbPD666/j8eNHYX+JzSZOFQ1fT05OTmCtTQBHzRmbS9F/mCQZCB1V1kxHlM8qollOtNkZ8WKbBuv1Ou3UXEydjW2K2H9N06RpkjKwk54MsUXT6Gs0BVBM0dyg9qYKVwc7yt/LiiC9AmTp0cANyQfLYeD0SWek+DOdYb7J+nPYt7L8WtvOkfFj+4XrwNrzsfLnlDvm7C8tT8tXe7fK11Te5KAqY3GYjl0Im7vUcawWM9EvskyuF7VAa66eqDlgtbxkfrehg6b4muMwzs2r9p4GIty0nnN4nZuvyjN5AdyYUn6yPkoxMsdSznyc1j8MbDWfRPNTOfF3wqOmKLN8Xs5Gpg1IaUaHMQbr9TrlzT+68M3YJW8aj6P20Ed7THWp+K01WhKYUYFLxGxOwFm7N/VsKuAu/BlqoxILQtw5TqS38eNlvBeLCG5XjhmIr0PXoWlb2KbF49ffgHMGT58+xRdffo5f/vJXMMbitddeg7EGm80aNs5cBviMcsA2DQzJmHPJbzfZCWBy4gYyU7YFX7ai60b661iwLfWYnIW0BOSg/Gox4E2pZnPGeKnlIwFQ3r+Uhv+9Ec3wrZbajdLeIsV30k5oMT8/2IK/I99d2vfH0NEAR3fo0DVdmj3BiQIlYNqBoAapGda54Ebtt3ce3uhfDbmBqXWYxovkC6Bp9ONGRjOKRRCfphI6eDi0TRt5H76v5c/rxjdUlf+MMXC9sploAjY00ElTgLmsQpBt2NpOGvKk4JHLkEtctHanMmjgtG2bZ6H4DGqRU9AdDri8vMSXX36Jw+GQjj513uFw6HA4HHDv0QO88cYb+PDDD/H+++/j/Pwc+/01MPhSXfbnnNkDx5LWj3dJVCc+fmmmT9d12O12gAHadoXt6UmRrm1bNG2eBQJjIvA0ETxB9TtfGo058HfR7jUHOZXPnPRsAGjWEwMQGOo4GegW5Wt3OYK5nI4Nsu6ijNsKtr9JtKT/x2iq7SRIR+/clVMypf+k/b8rR/froimHeiz93CAvBGfTgONSXubyWXte42P4AAUY/jJ0eI3mgpB0Tzv9idsHnk/btjg7O8OLFy/Q92HjczrFDEBaIkr7d9CyFo0XjVe6N9Y30tfl9+f44bX78re7JX1Sa3+pV2TfaHxPylU0yYN0qOvmNPPcI82bK/RpxD4cgOvLK3iEjd3ff/8e9vsdPvroV/j1xx/j88+/wE9+8hP82Z/9R3zv+9/DD37whzDe4/rqCldX14DxOD09xXa7gQXw4sUL7Pc79K7DyclJmI03MuZo9ju/PwWQpvcjQCb3buBtwoEOtW2V9pOyqPX1krFfSztm22oApjZOeNscay/vSreNxdoSfDAmzA4zLO1YjCzL4fnUyp3bPse044324ODHkgK5UaaERP7j+cggXXtvLnlPiHyp3GodJO/zgJsGpTHDJTLhSKaMcGpAx+CkkZiWll3Qb952tqWlJL4QEplXrX05oCHX62YeeIMBME5tn77vijLoBc3BMsagSWWFdF3Xg5+W0jsHk5az+HTMawl2lX1ubZitEYCMvL7Rxil4vgkzAfb7A549e4aPP/4Yzjmcn58DAK4ur9A7h7OzM7z33rt499vfxgcf/g6+9a1vwTsE41Ch0Ab9QDl/08mYMJOFpsJuNpu00ejz589xenaGs/MznJ2doXM9uggyrTZhRgfJpLVhWVPf9wHcYlsfUXg+LBxfL9oh6BinXgKmwzwBDlAO0nqAz9AKTgLNkkqlUEJmKLRWfYUa8wiacrTn0l0G4ZzuKph6GUHaVPu8bOBgjs/A/YzfJGDj66Ap5/k22vc2QRKiGrh3G0Bn8jqErMk8j85f8TPprwwA6Dj2w+EQN6EMp8KtVqtBQMX37ZA8Ty3xm0PyVITb7FPv/dFmqwZm1GzybcijjHWGywI9THXJrfhg4aNNT/OSaPZHj+32BLZpcOj64FuZBo8fv47DocPz58/x5ZOn+M//7/8PfvKTn+Kv/+qv8Z/++z/D+fkZtqenaGwAwJ4+vYYxwHq1xun5GbzrcXV1BXiPddzUthac85kWY/Z00AcGcTN5HWCSsr/U5msAwpgPtjRerL2r5VNbbquBMSFWmc3Knfsvc/JP9QDSGOUx4ZiOnDvW7rqeRwMcfEBIFIvu0V/ZEHzpBJ/KI/Pi70iAQ8tXonpBAdURXdlZNfBjzBDR2cM56KiXwZ9p+ZcNDAQAIQM0UlFoCl6CRzx9Ubar2RVtlsjQmagOfmMC8ywQ49VLeUbjEAZ+CW7UBk6uF9/s0w7AG9eH/TguLi7SF46rqyt0XQ/bWDx69Ajf+tYbePT4Udhbom3Rd3mZhjYw1eD0hlRTAC9TuVlr09Icvk+LMQZd12G1arE9OQkbi1536OOMrVWTNyclQz+m0L7ucHxO/80x5OKuqntErgP5H15LB8AkxFwzHuFdDoAgvVerl+TpWD9vViBkTOrcmvMxF7CujUVNp2rpbkLTfTsu81JP0z2Z75zgoabrC8dyhJa0Rc1hGcvvJoHDXGeL2mtMbsbG8F3QTcqasjNTaZeWX/gBIl9NxqfA27nljQWcc8or+cp7Nmi+glZ+jf9BoO/LZ1q6Wjljdar5tpxqz7bbbVp6S8fWp43io63my0wlT7V8ed/U2mbu7zmyMZZmqWxN1U2TMak/NX1ay0frf+89PG1QN7c+ydzTB6D4GcgEiIN855DMhg9/AKwPcdJ2e4IHD15L2wK8eP4Cu+trPHnyJd577128/c7beOP1x3hw/zxtqN/3B7Rti9auYBuLy8vLgY6s2SceoM+W25l9ucTmTd2r8lJJf2yfz5F5zTbl38vGyZjuvIm95XnNai8X5LwWs2oxpyzjNsb/Mab2aIDDisCSwIqSIR3tqTUCpxrIMUVThkwDFySPYwo/BOR5WY66rIKPdw4YpKlbLgb1JQCQ6xny8HDVvQmkw1fjl9INQYs4O2QQdRJPPi0B0fJN1yYr6Vz3vJcIbxtX8OFAe3L4KsAxDITk33JfkTxb5hCXqdy/fx+r1QpPnjxB33fYnpzj3XffxbvvvouHDx9itWrTvh1yGU8tiNKWZc0hY2q9+fKJZMdai9PT07SRGQc4+r7HZrPF2elZOJos7gbO0y1RurcVdixR7kudp6UBw3xHr/bMK+hPviF1Azd6xwVXGbAM43dOHgaZ/8ybMWD32WZxHlkf8Fxm9NtNDbekMedsLg3BpfEglAcOY8Z9zHkcc2z0MWfC5qHhBQlJl1eSH8N6NWVnCrGcApNqvE/RMeOtpntfJrBB5S2VrSXpb7sdE780nEfyv4txSPnWAtB5QU8Ed/NuHEjT4hFDRtWnAVdV+b7hwi/LGvqkY0BHjZYEcEQEWJydnaHvw8lvT58+TRup37t3L83m6Ps+tYFJDWSKqlIbMO3N5gVW+M6MVm3Oyx5zS6ims6YCLi2fKkgnNC3tVaARLQs3zH6Gj3VsXwpjYNDg0B3Cx6RVmK3c2AarVYvHj1/H2dk5NpstPvrol/j88y/w85//HN/61rfwB3/wfVhr8ei119Kms7vdDtvtFqtVG/b1iICYRuRvEy9D+VffEnbO0P+PGiu5rGH8J3/P7UcN3NLeGwN+ZLqx5xUuxtRtylfyepugBi9nLlE/elffOoBsMtll2li5ptOX+BI3paMBjqYJgw7QUT8NVNCCUmocCYLIvOZ27lBIghovAm1+rKkb7i1BZUseOaWNGRsZCJcBvwEi0huBA0oV9w9ltgj02pRBHHO4x9C0AkAwqTDZggoYAphGOJXpPZeAEu4MO4+ifV1Sfk2sNNudHH0AggD0jikhkB8WNyON7UkAg1ZPcuDo3n6/h3MOu90ODx8/xFtvvYXvf/97ePvtt9Jxp1dXl2hsg6a1WK1XaQmSBFxkm9+2E/gyiY6po/1J+GwM2mS0aRpsT7Y4OdmGabDxPm/7HC4HCvfK4OhVaKWlTs3cPGWQevsKu3RBb608Qz035/2pdBwAuXlvH9NXxwQRx9IrP+450ASl5zT22T2vxIjp2dcQ0HB79Mq3/ddEsl9GnUuPcMLZK0Rz+5Ym8Tv4cFpFvM4nqoQlAjmwx3AAsN8E6iWct9Jutyl3c/Iif61t2zRb4+LiAtfX1+i6Lu1Dlv7GPckMhD9OLeFLcJP8z1wg0+BMnR9T7bEPhDel21gefIwekaA1UG6mmdLBw3qFR1+mCcCAAdIsUPoXyLmwKWlrLbwx6OFxOHRo4gep09MTnJ+d4sXFczx99hX+9m//Fh9//BH+/sd/j3/33/5bvPveO3j06CHOzk5wfX2NZ8+ewZoAmBkA3eEQXXDytxEHgWPsRn7MiG2nZ0r8Y8z4KTavGsk4dYrU2EPkl6+P4+dVs3eabzYGBI19xHkZdDTAAaMhfOOAhHwugRGt4bS0NSdLfjELAhuOE+XBqnZdK5eDMbxsAgm8l/xkUKXgjX8BjY/HkEkkhaMLUG0wHQMI0XveZ29glhCb9B+qGc+4AJXoBUPACh1ryfpsgIbX+l85soy/w2cX0RrWpmnw+PFjvPXWW3j48CHW63UxA8EDaKxB27TqDA6t/rc9cO/SMdCINgOW6CuNCdrUjNqRa2niVY6NdI3K1yF+4yXHSrU+5M9ln44ZME131YPzoU5I9wezKEqAVrKtgRxjddN1q8LKTBq+W5+FIEHWWvvUArJhPqUjeBdfOI4hye8UEMD7cErXjgarIBA4ShjpZAKxYwJNt4799qVHXjrot9jmUj5qxG3J1wGy1GgJL1PB2dJ2vVE7TOQv9csxgKPm4E71sXxX8gLSiSghVc0fMik9+1symd6fU5cpmuv4155rH6oOh0PyU7bbbZqdenV1lZaXhqPZTTIj0q8G4njm+sLXN/2TgDXXBXP6bwpsk3VfqkPG+kPeX2pr5urtlF6x6bU80syNgQ2LOXkfADaED8i2CcfEh/3rAMDB+LAPXdNYnJ6dYbVe4eR0i/31NS4uLvHzn/8cTWPx/MUzvP+d9/D+d95D267ixqF9PAAg6iLD20DUR6mCVtf8hIQPMMgfy47RY3cdFNfklD/XgE35npZGS0d+HO/zMVBgikfpb94leYTVGsbWbS/d45soS97mjMtJXlI7zqfjAY4ZxAWVCwP/Akz3+F+Zx1QnjjWoc25w9Kj8Ms8bW84MkEsWivx9afyNCPiT0oLs0LwG3hi+kWq6ytkY3fEZC7ZUY2/oi7uf5dzMIVLM2v2itj4sQTGG1zcvY0l1qARz1A8pP3a/bL/YBux42v1+DwBYrVb41hvfwttvv4379++nJRk0iyPwlk9oyXznQJ63zTEKOAQh83btvmuiNqVd2akufD3vyclJOMnH513b5Vjgxw47F8DEWhx/W3zfhDQAg/epPMaMrmsO2XS38TXjZXAarsvxaIr2Gyp0TccNnFlffokor3leU7xP07A/fFUGpOMy1q5LyhyzH7dFc/KWQVzNUZPAWM3ujYEaKU3+ARgK/KZ1yZhdLWwjIhQ9kWXNKZxDtYBFC8DIfo+VMTcg/TpoTl15Wu3ZMWDD1D0tzVQgMEYauDEn/8l3wgsq71Lfzfdj8nid8je1smQdeL4pr4C2FDZgihdrLfb7ffJBt9tt2pD/4uIi5XN6eloszZH1qI2j2jNeV++DNlnalmPpiwANy/XFGM9TzzW9Omc8akElX36e0qn+nUn+ZYI5PLfVrkjrAdhV+PC07+mDkwt5+DzzY73eYHuyxX1zjovnL/DZ55/ik08+wVdffYXd7hq73TXeeP11nJ2dom3XcK5LM3eCn+MKJ0C229wgOtsKPznzr6bTUu2V8T/17tTYG+vfMb0reeLvcl+xxq8EBJbOPtLs/23QHP1TpLc2bZyrrXhw7IMz3a/5QrKcJfU6pg1uDeCQQIZk6ibOz5jC1vgofzv0vX78KOXHv0LLZSm83AQSeJ+OUvJwUUdQvhmtC/tMhH0LSiHgCk+txWT9tKlf/LjWmoKwsGFRiR8rRXLj0felEIfrzGtRHsgRRfrHc9NkxBgTlvKwe+XzJt9zBtaQ6HaguNraUk7o/Hg6HeTNt97EO++8g9PTU1xfX8MYg9PTUzx79gxASLderxPIwYEwfnIOnTV+DMjxKpAxBtvtNp2ewjcuA4Icrddr3Lt3D+v1Cr3rcX19jWYVNqriM1+oXTw8Dq5H27YocC+D0SnvL5tq46LmkMvxz+/7CsBXlleWPVD4KQF3hk1ygGq8awaE818zKJKnu6DgbN9OITVdMZZujp14WVQDKr5ukoDtGHl/9+N3rM/4klKyy/K933bS5H/098yg5a5pcTnyo8gEeDKWhtLVnk8FOovIl8CjtDUFqOjz/ljX19cFwEH7ZfGltxcXF1g37SQ4U7AzAcxwckOcfXGQdJu0FNS4i/KngBG525pn/rb3af5yOQxjGm+A/e4AD6DdtDg5OYn+aJeOfN3vdzg/PcHp2QnOz0/w4e/9Hl57+ACffHKOX/ziF/gv/+VH+PWvP8L++hp/9Ec/wFtvfQsPHtzHbn8NeGBlG0DMzpmqb+2Z/Jv3GqyDaFr7ST+M7h1LGt9ynEn+ZKyn5cn/jYEuN5HDu5bhJbE0xaoE6nBbzN/nMe5t9N9t0I1PUZEOtgZI1IIEorFlIrXfUyQFkefD/2p7OWiAhlYXHxF5r6zFA4b7feQ8ALIYWpV81IaOoRCyLnI6EAc3tHoWiCzMqFobKB9frjfM7YJYNvERwBv43C7yqN38bkYEi3ZNIIeHsQj/TP4HhOl7xiBPuzRM/mz8iukcuq7HdrvFdrsBAGzWG2w3mzR7g8oNa1ojANTk5RpcLiVaO/UVcYzuIgBLSyGBWdHIer1O/7hDRctWAOD8/BxNkzcXXW83aOKSlViR1C5978LSoVZnwOPuA2uNakaKP6s5mvL50GDqRmzoGFO5Adgs84/jJr1i09c4xz6waON5bl21es6HN+tUC6TIwSlnZcaxqi9cqubJnoi/ZXoJXC21FyUNbdEQyM2bQ2e+cv2CvNxs/bHW16pjeIO8Kb/CQdUcU8VmhBpTu1jQksUlkmUAWHVsDR1jbvtqtlkjKXXjElg+5GlvazX5Uv0/J7DW/CWtTHZD5aEOit6d8tac4XrZw03ZZV5T44Wn1evFet3Qb/4XabgbY3JAl3Rc6eeR/uh7N+gjOe7oH9lVssXc51itVjg/P8fhcID3YTaHPTtHwzb8m6JFgIAB5oiqlGvd7kg+SuBnDs2VWc0OSF6037UytQB8Cc+d62CifffwcVlR8HlNdHAJGGnbJn3j2O93MYboYQyw2ayx3W7QWoO+6/Hs2Qucnmxxfn6Otn0XTdPgxYvnuL7a4//3o7+Hg8eTr97F737wuzg/PWF5k79OfZAcFc75oF1kP+e/KXk1TqnJhGzTsd+19p8TrGt2TuOvlof2j793m3pyvh+6jLT8eHnFtfNhjyPVJ8rXS8aDFuvPfHN2GUS3AnBoQbUEDsYcziHaNQQTZHrBTbxfBgQUdKvABfEZg91Ulq+r20E+APpYZgjYdYdsnIYBU3jNF4ZTDirnfEqf28TAGFJUPoICpbfmAfZxuAx4jDBkuQ5UHrWDT0FYBjpMLD8aLZ/zSvl4sFkaJqZhO3+D+i/WhVonbX4UDIBpABgXHQyfHGuqjwHCwOzjkaZtC+cdNus11qt1OPYIuW1o40x4pGUy1UCU9xbX6DPIo5SRcM+r14i1nTXdnBkmPywiTZv0rL/btsVqtcJqtUozUgDANnHjssbi5PQkHDd2cMm5oj079ArG9ooscNHL3erLe7ny5ReuwsHMaar3hszEtEP9IV/PAMQwD+/LAJd0jNb1mlHmiei90kFghmLAHeOkYtSmDJ50DLgcL/TRBvlq15Hb2M+ipU0Yw4WiVsaV5Dn8Ix07j7dxp3rCuWc6Ko/AeJ0EhgdB4dqnelIdPdL0JSZowxqXvFd5K5QzcZh/elM+GwQCMY8C3OB51AIFAE6OZaAcrQa5/pRKGcKSfEoqZzQlRnI58hF8AusHao/6iLMTuwOs+zzdZyxTPXieJVvcTyj9llEJNYJHVtbQ+5FpmS2QhhrSV5Ljid0TDBLHQspz9lrjTg1DT+OBbHuZ/zA9L4PXkY2Hga4dslJjleS+5J9zwt8kuc0NQJz7YrNFaQhiT0ZhovFgUg7MH/Q+fhViFYj+US42ZJKWTCIDHG3T4GS7BbzHPu7HcbrZwrDltTWSNmoqKMz9l6tuRHOGfCv6BmWfaJ7UIrBA88/JB2aF1vYNIZ2XfjPeYoI6PzLAFD4L5Vjz8nrvYCmFAaxXlurH9jXGwJvwTtcd0Lse3jmsVi3adoXNZo2+69Ad9thd7bBatVjFJSvWGnzyySd48uQr/PKjj9C0LS4ur7A9OcV7734bp6dhRoiJbZNsLZXrXaqbtSUAXgbErBVJfpmeGguca0FxLZjXy5+WG+4H1N7Lv1k/FM/LtDq4MhwDZT6lVMwVeZPMqNBR0fYFZQMpcEeTLysbZST6bciyq/qikQ3vibfM7tCXGV5KE6vlv5SOBjicc3Aov+oDWQCkgyo36yTKSN+YokVaIlEDQnha+m1tg7VtSgc/BsDyiNtB3djXew7YFHVMXRMWthE4ketvANDRo+1A+KUz65w86aQsTz2Slp5bj8aKwYihv5jljvpuWC95rrr3HvQxMpfrYxtbuDjLwhoScADOozEtmgbw1sdzuQ9wrlyuY5smBdgceApd1YdyvM2DzBhY36I/HNA0DU63axzi6R7docfGbgDvAO9gDXB9eQHvOnzrzTfx6NFjnJ2d4+OPP8ajR4+wWW9gYbFuA+hxeXHJ9uxocXl5mZar7Pe7wnlwrovtNn/YecUcyn4p0yoGgDmqhbNIchexCgIjKG3Xd9GCIe3KvlqtsNls0Puwcdn+8gJn56ewTXCmticbPHu2w35/jb4/hDPVfYv1Omx25p3D1eUlVus1miYAJgDgLddf3OnW6sMcsnIpapSH0gGvUZo1MHgQvcYZx6EaeFixu7ypATJsvEv9QH/DeOWGtTIYY37lvXI/GhqbUldxPTLPcY39QLzMPiY2l8sDJhXcQF84QSUrBmkhcAGC8Hrno4qbZsVmTw1n+qVSCxCn3i5jlMdc1o0ArSuOa5ZBMunjhm0kny7W04FFKey0CuIlt1K6HfWIQdkdniVeYtyLOEn5OwASSkHLv72UyXit9LnzZR9kx0xLX77rAW1FVuItgNoWVgtuRP0G71rOC6uJjLJYlT17zNsyVSfmnT9GpOKqoBqMgY/2Ldt1lHlQ3jaEQZq2LArjZGmpINWjdARKQMAow760JaUjwRpQSKIGWHjXJ058LDwFb6wzLCw8PDrfI0WnafyGJadB9vM74TpL8+BrIK+jCWkM8cF45n0VRrzLvqPx6X7vO1Zn4s+n9Pw+n1HqouQ474Ce9Uf0c30vZq6ya4P8IaFHH/fdCDm2bQtjLezKYH+9g+96XF9c4mqTl5zSUlPZNjRz1XtfHOWoUeFnmnIMV81s0QvsGYyQk1LfOOcW67gapXEegQznXAQ1Dev3oke1l4sKJZ0Z+aWb3G+lv8YEMHigIdOHOJavoSmaBNK61E5d38N5l8ZL2xoY08Z6OewPewAedtVguzrFvuux7zoYA5yc3sO3393i4aM38NOf/hR//+Of4Kf/+At8+ukT/Omf/inee+9dfPudt9GYBl13wH5/DWOAzWaFzXqN3W6H/e4azvc4OztF1+0LcCDrUOYTDPp4GY19kKDnc9ItIQmyhPHB9vor/Cm6ij6BMSmtjGGD7grH/6YN/L1H3x9S+tGPo8bAmnJAlOY6W6d5NrYkivG0epZsWFiT5hSr7IYxVQo8/2Dq4fWpj8nHYPmKmHhYFvfN5tGNZ3Bo10ApkLwx9QqEnYFl/jwfTrWjh2r7UmgzOChvDdGWIAIfVAUYoKC3JPy8HrUARCuHl9GLDV3GABIbnaKCm0pbIxlyjApVrQ9l/mEg8OUnAFAOflr6QIOf18GIvTfICbQ2+HrJUTHk4IS9TZzz6HsL3/dwfY+u69OpH5vNCo8fvYbLqysYAJv1Gq7vcYjACC27EDVOPMnznU1RP48500Anadzvn34neuBJEn0wzNLRJvm1cWfu1WqF9Xqd988g+TYmzWahDc76vodDHEcKQJnbKLcN3c/1yI7ksSS/pae6sXtLp7pmzigvCl5EmoqhmSpN/9rAdcM4V0ZjRuSfeJkI4nPaMqCa61ZqvEo9l4Ka1JAeg2kFAIxxAIbjh8AQCebk66HsaV9jNBkdfMUbtJfmcPDfTrmvfcWnQnLa4C97AFZpSJP/G9vNAILfsggj/vqYyBgD58UeLMLm8LZxGiBmSIfwADuXaAxSHTJbMSAQQVDGELwuQL74Ux0QqT2MgV3q3NZknI/j2nUlQ0qj2uMp/mrPjfbcqJcaeQb+aP5E9nUAYGi/crDP32F5s2C+0Dssfcorfh0eVpHbhGi3WMA06p+RzwJFZlP+vD4KA1Xi45nGQXl/eI+XwWZCxXZjoxreAsYbNNH3Kniu+NFA9mf58mPep3TEO/lntBE4fdzg9p3ymxMc8nbl327nkATW6KLwC+g6vBD0jS+b5qggVgCgBExk/RJuUltym1jyq9dHs7G1visxnFhfK/wgQ+OHTvzJ8tG7Hp6+VkHOhAf6vgTpMj/A/hD2pbPtCg8fPYZtWnR9h8+/+Ar/37/4S3zy6eeAM/jWt97Aqm2w2Zzg+voSh4MD0KNZtVj5MEMk7FWXW7QYgRzgmHCGpC6Stkj1HcW7td9jpMV32l+6Tm5rJe6qvS+X4jjnYUxeShmy1bcpGOQ/kM/0NKYpdQ/XyVq9tN9TlPhMOpv1PLMLGv9TRwPn9hhSkouJsTiXbhXg0IJ5GSRrHTf2eww44X+JNOM+timZ9r4UarrPB6dGmlLW6iJBDQ0AMjHYlOnpGaWTYMEUP9yZJGdVd/inBSoP3oBmUluTE0VtRptYAk2a8lbw6HJwUSqAkuswsMkhohkv8euGz3udWGuw2Wzw+NFDtM8adL3DvfNzmFh224bZNEOAI8uLlGkp30cZ4Fum0khEJxBQvTuqV9M0aNs2zeKQfeGcD0eUWYvDIUyNBMImq9ZYFqzl/ufgVjpJZRYJJfoK0mg/mzzjiFNNN02UdDwfUzkbOeZYeTOyHQQSk7zQwoEcAGmFJX3oQkpZFneEjrBtg7K4Dpd/yyCG3tHykXcq7SoyS2quxl+FZypC5UUw5tk7OkDEuK44J1Tu8B1d9/EQIV1Te+aoD7UONNDHyRyfYA55zuTXRDXH/S7K4Ndj+kfypAGAXG9I2eBp5fMpB1bSHH+P5VDNT/pAWnCj9kH0V46RkzJI1q5z3tZbtQzNl6ZZtNwXkX4gPwHt+vo6zcogn5A+VHCfdsr/1e55AMbry181mm33AgIR/+XbNRmbU1bR3+l3+fGj5u9O5V+zgzUfX743aHsWMJK1zO/I2YqxHj4DG+G6lDVjgK4Pgbq1Lc7vPYBH2Kz26voaP//5P2G/2+ONR4+xXq9x/945Tk+2AILv13U9mjbMZDDWou8OUQbV1mFlzxs8Y+0uwQ9NJ03RmHxPgRZLr8f+anqpYZiytM0yJtRWDPB3pQ+jkaa7F5MvL6bszFR8PNTvdb7n3h+jowGOEPAMN56UDJGSzkHusMGbJq5MqzgxMl+5VEOCEvJa5jPl7NUU2bCBh9PIZRmaUHG0jwfZ0shZOqnFD0GXPIW7wRIyQJhxysANKnPO4NZ4JUOapmMhbJDIwZtgaMv5/6leXQAoNOJ9YowBLLBqVuleBoFy+vV6jQcPHuDDDz/E0+fP0fcO3/3ud3Hv/B6apsHZ2VlYkhGPYEtt65mDNgJ05PrcMOq6TaL4zESwyZYya0w4ArddtWkqa9M06PlyIWvhnMdms8Zq1eL582fo+g7ee6xWq7hfTZY3vikpn9o38O8SVaK0iWZc4pDcJk0BhgaAEcfKasbqeN7rBmnKWNUdBGpwA/lFcm5eU7wYA5TLcaoCUZBsM83hCc6dLeS65gzPdZJKZxHyO1W1nsvIzJJ19c2R94pmNiYEItBBCn5v6itLWb6Bdhy3yk8l4Bhzwrz3KlAoeZgqW83/mAafSSbiNncJXMylMR9Gc4bLTc/H232p/tJm2WhBy1IK7857n9ep5g+m5yQlHpVAbroMXjcV9BGzV2r58f7pui7YXeY3k79Dp561bbDnu90uLgPuUn25P0a+mOanF20hAIJ4EwmDPiZG0nxJ8ld83sCQ2mhpQKYHXXnsu4rM1QJpLV+tvNntOLM+Qz4a8Zvkk/OIIk2wjcFGtq3Fw4ePcHZ2jouLC3z00Uf41a9+ic8/+wzPnjzB9fUlvvv++/ju+9/Ber1B34dl5N3FDtaED1ebzSaBbYPdS4wJY0bYtlrgrdkGklNKT7ZJ287gJjRH75B/MTc9Jznm5cEZ1ho0cZsCrV7Sb+Sgps7nNLhRswlTOmCQF/2nEl+P6VZeP+16suyinNmvJbqVGRz0W/7VrmX6+GuQvpYvEa84CRMNDv5sbIaD1kkykNX5pXu6vaopNyn8UqHJoHq1WqV0dP65TD8mrDVjHp4h4NpCyXM+eHChtUcNBAAMmibMQKE04Z2MBFPezjl4NAjgh+R7uOu4JlfGhOmfPsrRer2GtRbf/e53sTscYIzFW2+9hc3JCbwPMzguLy9T4M6VyVSbyjZ4maSVl9oqrtkzGLYxgDRllWZu0Ncf13UwTZ7Z0XVdvF7h6uoKHgbWNjg52aCx+fQZDm6QDKTJxiLoKgyfeBSjseRcyj6Q4/8oBzkVNJWsPk1SHf82yHotTQLwYp7Lz0HX8x0zkGP38u8YzAtnaZyXOe1C7cH54EZYa6t6m+V/PPAYArK19uB/teCjzCMGAsYNWmRO+49RKCcEOdpeEyb1M78W9rUivgYB5Ej5GlN6vRi2VQ3kkb9lH2lpNJkrj0QPxJ2x4h3vEyjD3+Hpa3+n6CbB9DzKHziWOo13QfOdeF2XSlurja9jHdWxtNrHgjGnWctqyuGXeRXpfQi0l+hDym/MLiVeYnDg+vEAgMs3BZXct+37HnK2L/3bbDYwxmC/3+Pq6mowBmUgIvkekx16MncGx+B9DeAA12k+/n96eaG8NxVoOXh2YkjmQWsXynuMf0lcjqaCyiX5ct2i8eY9fz8DBZSGy0rTNDg9PcWbb76Jddvi4sVz/NM//RI//OFf4smXX+Ly4gIffPBdbDYbrFYrXF0/R+88rDFYb7ax7MhTUYHsz1g/bF9tvKl95OqnC2m/b4N0/VYf+1p6+cGex3f0W8oXv18rh/6OjVHqb82uT9n3ZXYqjk3v09if4n3Zs/HYlbdVACqX+dBHAxxA3fHjga+8T3+nDNGxxlMLzGuBkhw4HBDR6kdp6Jn3cVs60RmaAEuFKgeL1ib8p7UmruSI79m8Ho+UD+Oy5DkUXE6Do9+VwTAnsJRtO5ZPqEPOTx7BKtskB2IC4MBQ2VkbNiuzPv9erVZ48OABut7BWIt79+5hd+iw3+/TySHe+2Kdqtzodqw/75qOcZaNKX20wHNuRzoCV05/oyUmTdzwlcZA13WACZslNU07QNVD/4bnZVxrSlNIZcl6+Sy1FJdN1Xt+uzA+584g4KlyxFVOdDCmzJk7HWyE0T/qEO/9sP4zKRUdy5e/gdjX2liNDcu6Jt/nv8fKJxCq4CUIm/w9nulQJniefvDPs7/UfiGbqB409RX0B3hb856tXYffZT0y38NuCwJP5ZMuLuvJeor0qcx8RDRN5VpP6FM/1wKKOVR3hIbgQs2Zr1HNrteaoMbLojrdodrm42+OvbxrWgJkDQE+fcbP0vIp76k0U+9Wg+LKmKc8ZB3Gggy1jQjomNV9LKgYecFEhbZkfNTagfNNgaH3Ph33fjgc0HVd2muMZoCM9c20f2PyLJcZVAA7qRDxl+lOCqLmyu8UuFG+J/MgbUPp9fuDVyoU+gNIMxZZFuR/kf30E+OJ+/FeKVfWq2weD+/C5rfZlwoVbJoGjbU4Oz1FA4NV2+Ly4gKff/45Vm2DVdvitdfu4eHDhzg7OwszeX3YLFtupJo4TErbpGvyzeU4nOpXLte5TYfL5HI76XGndk/GWWOxJb89J71WJo87i2cCYKu9v4R4+wQAIsd2pW8dnKYyTmS+C0qdaqIMJ1EmcGPEntR4l0CVfl8HLWqA2BI6fgYHhkLGkS36QkzPpq6BuvKVQl7s0qoI/xjwQv9qjacBIhKZS2Uj70Ytg2Ftl1qt7nyGiay3h4OLa/ECuo2EchsTp2vTLvE8bvRc8XpmtHOgEPgM9zQwqgb0yDaTz4LRrU8v04xTSK+tiysDCwI4aBpmwasJ4Qndb5oG9+/fx6Hr4RFQ7Otnz7E/HHB6epo25OI7jteWPtF9iTQvUX53QYXcggdZ1Mv0FQdoGoMmzriQm49Re7Vtm8ZWmCLrwml2jcdq1QJNU8iJgQn7ckQjl7/AGGSklX5/nTSTBz8MtQZ6rjBUAAwF4Swban+SyeC95SMqZ5BUhRS0i5uszPK+BDnK32AAwDRDoTalPtB5iQ6dod8mG0cqmDlwQbcCsKTvAG/iV7foNbnUuj6kMwiOYspaMXxG8mhSNdM7VHa674sMpNHVxnlpD8iJUAL4MeMs9Db/XWzVmP2SAZRt4ssuOe3znYEhYDm0UWPZ1QOLm1PNxtwEtLlVmuFovyyqBRNautL2TgeVss21YLnwk8LDSb9vzA+rUQrcFB5rdeBl1MZnekcq83Fu5vEc/8olGJIH2a7lqW2uSGNMOcvj9PQ07Zt1fX2d8qCj4PnXZs1nk3wVaeBH9w/iZIyBNCmG5c2vEz9ggZTSLpIf+bymg8gyk34khNyY6K9o5dXqpBZevjNIxwJOD+RTUVj6ItZgQWjfu+rJklWZMw5dVwISvemTz3eyOcFr9x/g/v37aBuLTz75CD/72SW++PxznJxs8Lu/+zt49913cXK6RXfo0iajWX744s1sUDW55rI71kdyKQd/pwZujIMU5f3atghaHulj3cz0Y8s8h/08rJ/2zhJbl8eUAXo2swvUO/oqijDm8+bOFB7mjGU86Qu/Y45e5/xP6ci59uoYurVNRvk9vvYPqHcmJ80oaeR9/YirueAGBznGdpbm9/l0QQ54HA6Hwb2a0ebLOWrH1HKDs+92g7rxd/hJH7U2k4olhb5xM8iaUMlrPh1KTsHi5RD4Ym2pvEK/BVSYgwZ938Oj3Owz5+UH/cfi9qK9aHkKl420mahzuLy8xPVuF46TjWno/V28z5cBUb58DxmpJF4l4rGRR+kkNU2DzWaDzWaDdrVKm4v66C1ymWzbFofDAc65sLdGWobSBK2nyG+QJR7HcpnislQ6EBRgGzH3VY5T4Pj2XhJzLFKmFL9DgBsVXbcUDDNmPLCslTEr40S3LcOxP0HOpYOBpbBbsEHjmoIWLr1lOq6vb4VLU/s6VMrhHNIdJSUAjP8dy92w4u8yVB6zkfrzZbI4t9x0b8bY+LrB5FedpCM+5kBTcFzrb07cVsuy+O/Cz2Hv1pzhuyDNn6v5lTUgZMnwnzodsDbOasSf8w9fsu15H5IPSv7OdrvFbrdLe3gQ2KGBHLXAU9qrJWN/bjCzNJ/Svxzq1zmB1Nz8j8ljbuBdkz89ltHL1cqg2bfc75N7t4RZPRarVYs333wTFxdPcXlxgc8++wx/9Vd/iS+//AKfffYpvvf9D3H/3n2cnp3Ce9rXhR9/jnAdl6iE2dP1ca71GfWX5uuN0RjwMZZe0lJdpKWXhxRIeazxM0dOa6dW6qCcnM2jASzTur5GNa9I5suvqd3nHEdbLXdQh+VOyI0BjhqAUCMuoKVTW3dgpeDw9YV1p0xveO4sa/xqyB0Pdrmx50eNyuBfy4vXv1ZP/q9WT3l0aY0G4Ab9HrHiU4paM4hDAxwBc3Y/tFtfzIZI175T28oY+idkzdeCX1PU1RiTZsB0XZdmOfA+IkcgrFmcp5ReJrhRdcRUEgYIPoEW6/Uaq9UaTdsUAIc1hDqYGGhaHPZ77A8HrNoVYMPyFGPiHicRSDJx2n1uG1oWYIlxXovEUXHbUz7huviaTWkNz2OoyOlL/uCalzxbqXOYSNwxZpCCgxs1+TjawR+ysigfzaGijDPPVNA0TTlu4i4L6E26l9+JadLfcaM/R8/P4VvaHt0WjfeXvCfbV/Z3KiPf1fkEUp+H6zwjY8quR9h4PJGg2n4wcx1NSgsMnXZN5sfGgVZmLUh91YDluw7aj6W546Imz7Xf/B7v/6K/wHSkMtZkkLKkf2W1akFmLW/JA9333kf7cRzAqQVcmm6Q5fLn8nouGZNntdLHjMPhkD7adF03+KAmfU3p45S6ayF4MJj1yJ9h8EyrcU3uah9Oj9ULd6lPlvZllssGgIG1tdYR5SD4XdZm/8caCxt9Mdpk1TmPvusBE9pxuz2Bdw6Ntbi4uMRnn30Gay0ePrqPtmmxWa+w3qzTbN5B7xXtX9Z7SvaJtJnic3XSmG3XeJlDx8iDFhNxnogkaKHJh9RbU8AEj330+8Pyjqlj8o5G7PnADtxgbKm+1xH53ADgwEBp0rU2PUlzgvK98hgiKSRjv0uehrxoaTjIwVFODirw9Y3e+2QsKDDX6qaVw69rA1MDIrQpiXzGxrG7DHtPy13qDjml4/d5neVSjmG9AakMCQxyri92+iaAQ2s72rOD6ux9CrGVGQQ2Bdxd12Ug6v/P3p81SXIj6aLgpzBzjyWTSRZrOd19bl+ROyLn//+XkZnHuS/nnrW6NpKZGRHuBp0HQAGFQmGLRwTJ6i4lI93cHItCodANW0g39Fwul7yVpQ1wSGTbE74j+LmN2n2CSfGQLPAPlCP2p3Rzyt0534TSbuVhJnAE4sIgBLy8XPH16xPu7+8BAqZ5BjLd02dayidurNCfgt6W4rak/43QOfMS3GCbzokls8rLphwA9cagHeDlT3Ub5aGDBRtGlh1ne3mHwW7sYeQIeoaz/N7j1dPxFhg7peuzUy0e+XyhQTB3jW4j48WjueeI9AaRzwC3BlVGzs8esKHKsPJbY+Ks6D6L41q6PW3W+szqq911GadlBNYp/bXBKNjzS4Gnl7e+77WzbP69faLH+BHa9OWPJyJ0Pd5v3pjUv8XBbW5vBdYO9IItI31v04pdNE0TXl5eij5/eHhACAHPz8/F7tH2o+S15fZ2uQqE7NQXzL3eGtri+V+7LWDLYTw0rmgdh6Mw0rHyOaLvGvT+UUQI+WY671RqU295JgJN9Yrg6o/l+plwXRYAjLgs+PDhA+7OJ1wvF1yvz/jLX/6Cp6cn/Ob7b/D48IAPj4/45tMHPD8/o9iX0BqyfmNwYw9qn8fqWesHbZ17aGmo81t+HflZ++CYXWT9JW+7jW73slS62MsZrF+l67AXZWzJZl3vWsBlVxvlX5XNluG1WT695732k/6efHXgqN16e4AjhDJwdEdpJt5qoHZkPbD55dPmH/01+A7e6U8d4Cg3Q+R3MsvfnGSd/TVdrt2GouvWwRENdlWIPM/zXPLO89woKk2jNdD9oBVVoYcpz+a1n/bP0jPRawHQlltp2F5lBgBp90PfpyHUpXZFYDOAWGnjnSoOoCzXC9MEBuHr16+YTicAVJZwarrKzMcPf/s85KFfNbDqJwlwEGGa5xLgOJ3vEKYUKJJlrUSEJVajcJomPD8/4+vXr/j06RMQVD86CrzyABdn5YgI+uVcgNeBdiyB950J+vuF/eNnj7P9lkbqe/TXLykvynjcmfYYrn16a7Dqg6KtgfZ3JUcPwJ52/VxyYW89npHr9e0oQLKVF2i3qHj12/dHb5faglsDYUdXQb0WRk6b2JyyTVR+t0FEbRv9+OOPmOcZj4+PeHx8LLaRHDpKROUg0jV6v0UQ0dpknt2fKhtPPni2v5TdOfa/EFg8vECHTuf1t/2ePtNqCaIJ+qYSW6Yuw67S0ZOxcnPe6XTCfJKTnSaE8B0IaRXv09NnPD094Xq94o9//Df85rvf4Hw6Y5qFJwLSllMN6hYV9YvmU30F7F5aroE+9NQLbFgfVMbPPhjNcPmgdZ6eEHdLjowlXst5KOJ7COgJZN1Ge1OK9iUbnnHoZ8fPrXYUBWr8C68O/X2NzzfrGuCW2g38bAEOH4H2PAi9HWEU3EhpK+Jr5zvoZxsJ02XviRRp3LQwsKcGCx7iMDfGGyhfFenjqJle8J2mqanb4ivbBwBgOkmAJM1y5ngEmFvmtnWv/mU1zsygUMWSZ4juCU7ZtJbG0n6d396aUv1navpVr+DQdQQK/SoaRDCWsnpD6o95QiHGiInTYBW8dBBLbl4JYSoBj/P5vCpIdR9a2OOw7YHROOjKRD50lgjXJR1OGwLhfJ5xf3+HeZ7AHBGjnMsxZ36PmOZTue71+fkZRAHn812iTwjl9hVhwJanpfMCCGm1DJFekl/M3cR3NiC1cS5BQwtsiDeHrnVVidCwPvflU5O2vGddPNUxkyPbavTldDny2WF/QLEQbSengVFOeSaC1ffCOzvK3Ydg8wEYqhEBnLerNb9W+tWVN/nEDs7tETqHNF7TJ/wtZE5bWPW1HECceFZIkbY6WUccSIaIfB+N01jSBExTOxPjImX7YwR6Akn3me4+UzoBzSQflfpWqnFkqoX2PcO7nm1kOO0Junufe2Cko9x0nGlu09DoywiPnmdLcsXDIzyOGPjFhuIe7T0w0tn2eWupv6f3jsLePKP95ltlrR3yJ+3fOp+scRpF/uwFJVJrIchDnRu5p21FXb+Hk4ANRFh7S9tAMlGj7Z/T6VSCGld1YKQtxws6NfXaNWMroozAmLJD1Mvm/NLY0NoJ3pJH3mz/yKHiYjFwDqYUAzqPaG5lrhp0kjarItN+lsoaPORZqiljGk3yViRleySZDHXrb6AJyOdXVSeawTEqdGtbI3PeqpJ6K4pPw4yXF0IgwtdpyttYImK8IgRGXK64Xl5wuTwXvvm//+//Hz4+PuLx4R6//8P3BVFpU9WVNVA1gluDGyP5s8YfOk2vk4/pmT3BKMuL2p/o2xLzWXN17Erg0Zahv+s6vfMiSxsNP7V9om1fANmfVOZFa1+oMSExhVX5sEPOj22FvuxxIOa4QnxVgMN2tGYoOZhROkYOa9xiPOvQjZjLBji8tGsOuwQzZIuCDm54uHjlUqDGmLS422CAOJEAuoCJPhRIipzmCUVAp1LdoMWofTaNOBKiY4hbge5F9nU5tj02CDRanSJpUpBmavorBVpapW4DHLptoiPtqpfIjCWiOWgpxgim5MzIQZgVl3Y1THmm+nw6ncDcRlStAFs7aOwWo1DDaFy4dWS/NQQCFllFM+F8PuH+4Q7THHC5LgBzOTQ0Rsb1uuDu/qEYSD/88CNCCLi7u0NyMkMJ+iTe0f1RxzooBTfSnpC65YwoFCGmA3PF8BdjCNvii700micduvSKkZV9YpRv4Y9B/SzV6XGQz0pg+74dGyXvTp4gBmiqZa4pXMG9tEX6RltWWpHKIHolf26CsiFHQZUa3GjM0RLcCFN2DAgASd9Zg9KXwQCX67Tzj5UXlQtSg+RUAhxQS6ctvvIp42LY/Ia+if+3AhDk9Zl2FrglpfzkOWbWeFqDbeNv28AZ1eHp8yrPt5fb2j7eE0jR5VusqOEfnWdUv593azODRxcvqKP16R5jflSXpbO1RWyaPWVq/DSsOgBGFm/V563CtAaxKqnk8ewSqcsGOCwunsHNZmxtgdsmHvA5AJr3r1Tx+EDTxtZxPp+bA0eJqJy9JVtVhB5ih64dsN/UC0BiM8xJ1qzRydJ8ZKPmRg1x8PhgT7BN5Hvqiwiism65BBCU2dTo/TpWkP8cXQ7uZC6N/rxxk2WS5UMxD5LNxADXc//sROzIHtS2uPfMuczr8oIPH+7x8vyEzz/9BCDi7u6MeZ7wx3/7n/jD736P3/3ud2qM9Xa/+BF5vfDm2NmSOXose+P/qPwC2ssRRj6i/Fn3ZZRvhJv1DZqxj1BmcqVP9ESrlGEPh9X1WznQ9MUSi21g5VhFQ7Wda391cs+YHp5i9PSxZ4cVO98Zs+tyvpbzGrg9wKEqXpalIOsNyBGjSKOmScRBu+zHBi6sY6mdahtcscrADni7asM788Li2XVC9s28NmmcvKBOU4z7Pu2TkxDaLc6yHXDpnbB5dhY4OfBr56YchZCdYlseMDkCN62+AOwARpNfCwRZdibtC/l0JcG2WSI3zYAaZESE0+lUypPrYp+fn/Hy8oL/9v/8D/zv//2/8be//Q3M3NTl0VcvM9PvPbg14NHQatAvhEqzEAJmSieqn05ntcwV0EJOBCqznDFTx67UC2sMOm1g5uQ0C79xdJ3D0dhIWG3z2i38OJIfa2WNHAyNb6LFPrx/DnhtMO2XBM2HniPWy+V+q5QtT/KO5Lhd+lmMCopN2jWcj9KcVJ1eHfpbMriOnAeQo0kHQRsgozGx1k7bD1vlHB3Dt9D51wh7jPv2+TZ9L59r+vsoPUfljN5P01QcOKBflWuNdU+HjmBZInSgXMro9En+/Xw+l+/2HDGr64iAaToWhBi993h9ZOh7ICsxrMzSn7a91mEQW0mvCtZbX0QGjlYVy5+2zzuZ5Yx/6U/b33bFMpB8h+X6VPC1W5Jtf+rtxbpOnb/Yj8RILg5jZENrXpznueNFrYf0BCgzl9Uw1sawPC5t//LlS/N9tJKbmfD5py94enoubtbIOdd03AdponE+TXh5+VqCKI+Pd3mSi3B3d4f7+3s8PNyXFUCFhqX9aSWj4BSwX06vyUJvzNwK0mdDm7nj3daXt865dcbteF6zL0uIbYNGW7rYAy+Q1vxuyvs59KlHIy+Y4fkEbwk3Bzj0INbBDflNBw2Ks5kFar9fqQqoNWVqf7PBjdHtIlag6CtB7bkYdrbeKpKmXLDLOJ7AtXm99E17wXkpdI2eroHnBLsDLttO4uyyUqIeM3p42zK9uqxxLkKy618qqtPU5zsupBRt4/ignuWilQ4FAssyyMhASLMdcg4IANzf3+Pl5QVfv37F3/72V3z58gXX67UYAdoQsH15SBAddYhUO9b6tmYAGGlrSsgBjvP5hHnOAY4yq5Ej7iSR67q6IvEcqT5IW0/SdZ+tk6kh4ZR5iQmyJFTQJKJkbxieD0RgGisGAW+b2x6Q7QQtfyK3sX3WZTMD9lqq6lxLoHBfeOPnctBGBlz//rgzfLuZUUwi/1dKp8X35xONjZJ0KLWvJK0c8mgis5f6e+JblJPnRyhTY8j5cqrPg8z3Io/M771I7HCn5keTnlQZTntHegeqnjUDUAeU1uTdmsPnjV1Og8zMNo0nC2wa+9nV6z5n2SQv2U/fACuy6qoODuut8wO0rQSuK832gA3Ej/rLBh32wFGDO8a6V98LRNj33vO4b/1g9Uj2pQMSe1vLHtJe7JO411HMt1Poui0vS7lZ30ZemvHpBQfkU28l8QIF1oGWFRx6nEmAQ18RKzbM9Xrt6Cj5urHK5Z9mRlfaV4ZR5tvLy0ulR9bxoD4wQ7mo5Vpnsr1+se3UYNurnVUgpklCWRfIrQ1k/6644LnpP87jkNMKwxiVU8/lWfs7svUgxgVLjIiLncxTdrhZTVrcYE6rYRPdRnKwnQQETuV9bT/yipW2fwEAgUGUDoefM58sy4Ln52tdEb0s+PLlC+7v73Pgr9Ij2YuKf4z9ZGEtcKFt+U2ZrsaIl8aWo1d0W9Cr//foyK12rbVR6vPqGLV9LRDQ1ANgolD6wMNpb7/o97farR5NO3tmw07x6HFswifBq7eoWAEkiOjImQ5eeM6ZjVTL50jx6e0v+p3k8wSkKAa9NcXikpy9SkTt0PoEKCKpFdxGidr26+/D8hlgjjkYMWYOTYM1R7ihZfmsA8yLiuvPtYHcoF3qG51kbnigOL2+IaMdca+eGuDI7rg97I6qky2G1/39fWMozPOMy+WCp6cn/PTT5zJLIIczyQyI5rE1GNFqLZ9naOwVMKmdyPwYQTRhmud0sOhpxjQFLIu9ogqFR1ujCQDEiQzZoUvPqiXNZ1VyVA2e+krXqnJSKRu0vpf6NdAo4Q58Xk/P9fcmB8nsEJAIPg4W7HEKh0AAnLvlRzLjCL/UCvaB9OlNsAMnb/WG129arup3Ns2WgeB9Ty8BvfJoy8hKWbbbl9ybjFvhHSXDBvl8B739UscTSwM2cR7BmtGxqa92lD0ytrQzvMcI2q2LgHwqkN9P/btx23TapsaqpnaB5vNStuPIioTcC7ZcW6ZOc1Qe7RkHTXp9TsAgvX7WNpfF1/Z1sqn286M48uLs6/otb8e4HDKiu9XDzP34K/gzFrMVx7sJT8s4sTvsbL99JzaMvJdyADS2i7azPdmqadHwjAQIUMyMpm36OzM3NA/ppPgUvKA2iJFwYoCXznbWNruejJSttK3N0tpYRIR0oErE9eVFY9j5A5pma9vUdR55L1vbNZ41wBEb3KUvNJ09Oz63And395jnU+b1fpK05hWZ6jvP9VPYk8BgLLxgWV5AqDLhcrng+flJbWOacLlccHd318iNaiduw5avoOmwVz6N6da/8/wfTzbmX7qy1+yuo3J0Tb+OxuMoffmd29+2cPbq8tpRy9/fRl3fVj96elDXa/vtCM9peMUKjsog3ZYDR+hY5PXvy5IEoncDiaQHHIWCllBaYayt1uhnCyvIe+9U+G6Ql6mg2k7BwwpyKVsHEjRDuoyIWBjYMquloVV43sAuEFQE3dB4ZCitMaytM+ZIt86fsfTx4tjMhVtDBlDRzw0mt0ZUVPx5uVzLNamWf56fn/GnP/0Jnz9/RowR5/MZp9MJp9OpGEZ668stTusRB2GrDwsOxaep/X86p8PFPnz4gLu7uxKdV8ddIB2QmMpZYhonYpiEEIohEdS5MUTyzwbueaWMxtXiPjLG1wzXkYO0gc3qr73BcAT84IbXtl2ldQp0O433/i2VspR3LJ+3zLuVA7pskZFa9owMk5GTdBRf19gANYdGj8bd6IDGcV0ogQ2ilmNI/lkphtZ+J0nTbtOzOB8Fj84jY+xomQ1f7pCJt41NwKjnN4fWxbgh/63tuqGOVXvgjcHaVhYH2269pUFgpP/kUN+RjamB2d9iqm1DbRcCjHCgS6ZGN/oTMQUXANeX6vgLHkRUHF+d/+XlpZyn4bVR55O26kk/bWfq7XiynVwOULc2pdd3cUkrEnQ6L1Ag6T99+uTyXUvrXN8Scb22WzTsNne9Gvzl5aX022gVNlEOcIDx8vVL0x5vm5LgtqZfvH6VQyIlIDBNE+Z5xsPDQzM5ps/d0/28dj4M54mmVLf4NSnwmXyvJT+n1RTLUleW1HamEC/zospLB9AvvODl5QlgxhQCnp6A5+d0i8r/9f/6V/zzP/8T/umf/gkPDw8F9zVJZ203O5a37BBPN+hPz3fcq4+srJA6pO+lH9LVvLfbFF6e8pxp/x7wtndQWZBg4b7Uuv+3dM6a76vzjWyxPfAmW1Q8weUJ/BGiMrusFZJldP3dGxw2sCGRVBGQXj6Nl4BWNvpZC6MSaEGKhtrAjP3z8LaKp6VTu1S7xZORqteznGm5nAihVKRmMKkzYc1MmOdJ3TDh03KPQ2GDG7Vt43yW8b2BkJ7bAJBWgLZsNsvFtQFdykTli5eXF1yv6crar1+/4o9//CP+x//4H/j69StijM3ZFPIp21r0bIjuQ78N9Xktrfd95OjZNuYbvEqaaQo4n084n08N/6WDQoWmKf88z1heLoUuwvcpwDHngxSz4M/OWauA6hWy8syZ7gl/oPfobEPSP+mMArWMm+oyVqT9A9UhzEsvtQopzl4lUPIsY8FKE6/m0c+Msoy1pze6a+kDhWbpcaJT+mvklowR5pq2wQU1/xqtBkC6nOzolhlgaZN+dwS4/LMfG71UAUC7D8N47IpmhV3I/AU5AJS7EkrbjYPPQL21h/J2KP2bzp9Bj1E7XrVOszppC9KuLcFPyXxhNWVEEBQfGfzsdhYpu4y3XdjkfBsOYpX/rfw9CjpvZ8hSunvJM4zXcNtXMXKQo80/auuNxe9Pr2SEdxBjQ5uDONm+9PTMnqDAVtlbUHjGqd+u1BjhsKbzrtfqaLl2gLFLrUPpbWGujg7hNO+/VnKNftbAJyAf3O07zvZTbkDZW7fobh2kEBvFHqb/9PSEz58/NzTTQQXdN0QEjksOcMh7NLZnyq+da3lv+yM278SgYKVUO7pt2JyeTS2TYyEAHz9+BFSks+ThvO1E/YndI/qkfOZnkVfyPm39Vba96J/8mehyxRKrTGdUm+i69FtcmBlxEb4N5TNjD7GJmRfEmJxmCYjU/iCkoEZKL8GOROeYDu+eJ1yvS1IxHPHycsXl8gIKhH/6p3/GH37/B/zmN9+VybHrlUGUgiGZ2vn/1i63fGz71IP+DJI2WKL/PBky+q7xGMlEQAee6uH4tgzLix5vrstT7o1Hm2Igm9d8MP2NY50QV4VqDNAkELtu1DXFVrXboXy8rQ8uv63r9PGNXjo/F9vumJ5+VYBDI+AhZ5l9zbnTZXmDRL57Qm0kqC+XSxEcOu3ayfcym2ADHHqAlNUdqIaILlt/92BkII8d2pZulva13W2Uvadv9YEoG/w2priGsy53PwPr54FTkA19i7f7rDyTRmi1NpXCT1WTB4c9YPb5+Rk//fQTfvjhB7y8XEuAwy6P9FZw2PavPe9Np+m2phgSH+XGZyFEWfGeTjPmeSqBJgk6ieKVdugTm1O71cwDBYS8PaVQUPGPOD6lA8qP+wz/Mg4SBtmY8ow/gKNyUwZjy5MXRAEI/fK2JoiilaAIfG8YNHmysZEbXKhgFLIGzgNwTTHe7MypvB36Rz0xA0nOHcGrbgyQEnqExrMZwluZoQvNmLi0TQzJwj/OGGrGEhQJxEKv2KnAWe8Qa7zI8MseYKlSBzYEv2J4VzxbOjjvO8Q26t+QIWu/2XE+cjq2yl7Lv6c0m18bVSO7I2UY4+R9f0+wMsGVD6/EadTXtwY3ttJanLVT4vWL1292W8VaO8ShHqXZ0rMaP7vlNAS6+ZBRzyazxvlIn4/sp7XbFCwN9EoHvQrZBjj0NgoNNsChaRTjNQeKY8fDtg8BlBtbPNq075Jtka5E9elgg1L6TDTLz5Iu2e0pwHE+n5KuJjR1eH0kAQ4pT5ftyX49GdttHcpBhagOxE2H4fd2OzM321riIjd0SX0ySRWRghdtsCjp0in9nh1pOVNNgh0Jzxzg4LxVstg69UyqKUz4zW++w4ePH3F3d58CNNkGDvmYB7E7CbIxkoqNsMeu1XRds6NHPpQ3jlydP7LBzLP2K4+Mz0OwEkfYA0Obg6XsXMGALvq71Y9uS8RZ9PT1oO1eXaN+qbR3i3ozuD3AAf9aUAGvQ3RkR8M0zY0A84xIHRDQ++S0YhUhIbPtWohr4Tg6oVnSeX+STndYOmRq6XDXV/2M6OI9N7QhJEHUreCozyIgvd+GdVMy30NYD/R4tNEwVloZeSet/66ubNBtYWYsCzcDQPJMNBVhuiVo9L7KEAJA1GzFmKYJnz9/xo8//ojPnz/jeqlLT+2Bs/rMDukvayhs4WKNgy1jzQNX6OeDRacp4P7+Ho+Pj/maW2TlFEAhIJZx0hoLMmbu7k5qBUe9IjbVi0YiteNUropN6laSEVFxGDUvbzk/dtzLSe+jvCP66JVEa4pKy5eRIVrbDKCsGGEE6m/kqEZzb4y1Za05PC4KbptHzsuac/s+QAAHo7kkvKC1ab0CO/GoNWpCkVEtTxzTiNYB0/3cpNPYjowJ8/shPEgFiRyZlspsraCGN3T9Bm8C0goX3ndWiudkaujHYI+PLsfDd+u9rTusjDkv36rulDqzjTaiya2G2y2gaaoN6lWcDlQ7crbtu1vBswc85yS5UG0ea8/Zsejp0JGMS6sJ6/eRIyS/6WtTLXT2T06/F/RBoFKnPovB/n3+8uQ61nqbhHcehA5K6FXJ+hw57yYabYeKjtcTfnYLdTMec95pIsRcDxGK0+2dR9bwgbKdxZ6SiRMdHJimGaf5vssvZehtHjaoYHFubPYAgCNenr5CbunzQNdpAz+6Dk9Py2pfXa+mqX7PnLbXjPrfngcC5jLZQ5iyEIuoGxI42/JJp4asM+sUgOBLSLoWkBUEkRmX5Zr6JP8RRcQ44f7+Dr/97e/w+PgAIuDr1ydFrdzGUu4+8GSdltl6hb3lH/let5G0t2zaftJ12nK2ZOCeNDa9bZP3XNOvl+fJMK/MXt/lCTxlXnnBBlvuSD+s2eN7YY2Wtl1bNC84HMIgwasOGbVg91Hb7Rneswg+G0yQdGuOgWVerSwAdFtMRgEOXZ9Xl1cvMydxsnCHjwXLPCNatJmAyCKYxwyg6bjLYCWU2YQ12DPQRwMk9YFXR3/6NwDMp/6K2oRvO/OeDPhjM6haQN7NJzCSQJUgxel0wuVyKUs8r9cXEKWtGyWqrRSsKNmjwnCEr+aHo+Wl9EnJhSngFALu7s748PgBj4+P+fDUa12CFwJ4SUo8OY/ZWIgRS94Le38XUqAknAq/ZEyhlWbH80T1PZIuTc86nx4HefYmhGb5q9DEjqcRjbaclGmijoc88Ory0tS0LO45ZFtNMsDb2SaLt1W8XtkCco6N17aRQT8yJKxcPaKwiPZeWZr7mgh1i4rIL/u9x922zdcju9FuytLlSXt0v5R03Od7LaSiKAUh8h4T4to3hTcA0Ig/ugf3ayrnlc6s1N/icbucsuU2NGfOxnmFvQaPTu/2pbDbrwRGBrlvXOIQs49smTUj89ayJb+uo2mDcZS1jeKVqQ//HNkUtW+dcWPSWVmoV2HqYIENFIDT0v+98PT01AVntA1q7VEK7VkjHv30p7fk39rNAmLPWJlpD8rXKzROp1O5GtXaj9XWobIigYg7x92WuwW9fgoIdOropftOBxGkPbafe15gABGTBAZ03JBrQEPT3/aH4GPxlnaPbrrxLjEQnlujkef/AHp5PoPKNeZAaRQDX58/l/SQULpKk9LXs0C+Pr9gngNO84zz6YTzOfHA4+MjHh7uy6TN3d1ds4KjymqG3kk/WvW4ZSd7v+l+0LaH8LU875VhW/ZFfbc+sbUH75ENyQcVkdZp3mHEr4WRnNV1vwasrvul4HVbVBQNrCHpRTABdBFPa8Dq8kfE8baOWEHkHf5kcRopbvvdSxdCQOTxfdyj8jRsMVEVWNuDThvtXjqNI8t38sXSyFEa4zjG39LCU+p1z2bvpNXsdVmc5+gxBstiQ7rkFAiY5lNZwZD4gUA04fn5uRxelYIfrQIUxeoZUiMYO8hWACaFlL6LTctuGUNlQGkVwTzP6XDU86lcDZfsNrWCI7azBgAQcxpWV8R2+EtgDJV3UPhdZuzlnVIi6gikgMrJdX+pWhGhK4NV+ARZIuspqzHdQ6ZrpemWEhulacdRSxzpzy35YhWqJLHfvTrsWJBnoSqzzeONwWoc7dVhhxWexDPKFwOOTEh/bZJObnFdoeDJAA9Xa7Db56YMFoy5kzMW31E5HjAgQyNvC+SO21PbqNDNlr1Zi9P5Gk/9zjoyFqwzVeovfVCXJHcN1UGF2pxmFZfQujybeo+Abo+Ht5iWDb27euw4lLJT/lS+NPBtYOSgN2m6h3WwcmtNh+8LWPowcghVglyfroexLLavZfWWF/DRv9VnaUK68aTaDcJ4SbcJfnKtpxwqGiE3pVyv4oTWNABQNx0K1uPn5+fndA0pKQePALlZS5aNC2WmUL9ovVftgFJAqSnJwTZoXm2XajdPeWVLkRtFD4dST5k0y3Q+nU+Y5xPOpzPCJL9zWrGRMaCAst0C8G+S02eWjeSv5Ol5PW2nkCt3K91Ynppzh5bl2sYtsxxh5vKc/o+p3ZOkZq0pwZx5M+sdOdCf0fJ3SZPzlQkbkW1if0YueJRgj9hV6r3GuVKgltM7hsK/uf5OxlEeZ/o61MxbXJ9r/lT3NKVbbUQqT0EOlCcs1wVPz0/4+vUr5lO6SS/xWw2e6HFbWkEe/tt8sOYM22DHqAyvHt+faG2A1o/0deYWbh5OHX4dvVp89oBrjxh59WsAq49H9qPX765v1/hKx+BNVnDoBsmfPr3aM6i0wC4zyYqZbSRX1yXOm5TlBU20gbg22Cx4A2Jk0G4ZzbYur9w1HOVwIM/48maHR5G+DscwZaFuce3xls92lqUpHbakHod1xpR2akMjtzIraYCoveLNQjELFD2Yk+BOJ69PmE8nLDHi69cvECUHAJ8//4TPnz/j6ekZ12vE+Zx+0FtUdEBAR+hHs1KtYy7vdNrKaympXvXSGhPDwAplVyMyiALm0wl3d3e4u7vD+XzO+bNyJ8rnaUg7IqZJlkXmP0X7MoakXuFTUO6LbALRlI0p6SjU72K8ZXS1Y9eOl3xKKjSvpvflO9K+0WwDIV0tq41DnY/U99bYsmNGw5qz1Y6hRImoyrN5qyEofUAgalc2bTvdeook7bEl8ZTF2MrPvETU7OKQRdTrfbl2GYRGyATNNMw0L4vMOSTDL5cnxj80zbPhVGhecOD6R9o16GGPEaJ+bBxrK+eb54Jry8+MVn4qTFACDZDmqDZxxfcoUMaBCSCmTDo5GplQzHmNj65nhyFESA5KZYPax0WHofaWa6CiGty6K/W4LCED7YR0KIuCkdnE3hAbtWg0PtfAHa/MjnoqXNzwEbPI5F6fdb67HTrosjgI6jJMMD87PNYm0GOrjOGBu000177J+ZLTluVVlotrzsQq+tSvmugcwQyz2Rahz7sSR0wHHrTeL45ncUKX8p45ltWWMV6RfM+IyAs4yrkD6UaJZD8ukAPZ86gHCR9SDQikbS9J385TlrOc5Eyk8fN5PiGcz0DI22aJQBOVZwRgwpQXs6lVcBTKVptkK88uLskuTrpdZBcVG4/z7wQgqn1BnOR2oUvuK0TEBekzRlwvC+7OaQXH6XQGhXS45fW64LJcUjBo4VQ29Tao7ne9xcL6AUC7FcZuOWTmcotKuviE683rzFjA5f0CRrzmlREETFn/lUmsrI6oDnDErKuFBYrEikBETIGJyGllHStZzOl9LDeQpLwBodTz/DVtOaqy2Y4pkX1pDM5hymgkfS1jWoIPWo2W8rjaGUJ33Q/r9oMvYU/zhMeH++Q3IR2um64ZjojLFT/+8AP+/Kd/A/OCT58+4ePjI6Z5Rtkiw0hXQTf6qeIwDNg6vpzFezRJK/mPyq8151n7oMnGX5+09MrcgxNR5SmLxxFwAwXFHs7cpnyDqoOheLQU1uAsesP2hzeRsUYjO7YtvpYGhffR908fJBlWO4SbAxwBKbJHoHK1HomDU3EuxElRwKr4SgQzCxp5b09ylnL16gtRnKXO/ClXM2nQh29WpyshOFo5UDu5GnWV+HWWgChdt2WFj8ZbGwbSNm91i96Dl5ST7MGUvY995FzXOVIuY0cuK+psAQqjpXKA2pHyGdRvjHR4UXqWQESlVxuoSMaJb4RWwztgnqqRXerO130RJlDIpl7kZsbger0mbgoSWEv1X64XUF7KeTqd8dOXn7DEiI8fHxFjxMvlBT/99BO+fP0JkRc8PNzjNANEAS8vV9zd3Zc2xQhM06l59gJwus3du0Vd+6uETyTpJ+VsgnGNSznsE0TgZUEEI8YlGQugdJJWvmaXEfH7P/wO83xC5Ii//vkvOJ/OmOd0rsaXp69YlnQF7jSdESPjhx9+xMvzC0II+PDhQ1nqGmPEPJ9BId+2k88vKU5wQBaa6rfcB6qDs3JP+WRkSlsT/fT2B4IYoZSfxUdJ4zb3rfBcTpMOv8rPU04LAoW6PFn4TfOdN269MSyfrfCX2R8pW6dZP6hOxgKzljN1vJU6QlBeFCldloIQXGQwg6YpO636aunk4GSLJAWpuI6nlDBmPKDep6CMHIzP2c6FzBqqIAiDwFjyu4xLEGdRZH1uQf6HUN8zgIUjOObl4rKMlwC6EpYQQVM69f00z4hL7GS/3kLGAGJ2qpYYMXmGn+lb1dlY4pKM3dyf3dkZyq8kqrqv9q0Z+K0NqEZ35WuIc6uzHHRA9dJzqU2GK2ejHaU/tOHT2tPlQXiI0qqTQO1lRKX3yliu5ZXT3IMeC4Qabm0KqraAA56+85aN67RlnGojjxnpbJiKaCz4144NpA9cFD2WDeGJQCJ31LSy9qGad4VtqNJXd3Ldbg9EVvhw2YJQDxME0mGPWQJmvJAd3Bc8VdOLke2HK66XBUtc8qx8tca0Q1oCEcxg46wKnb0JGBnDELslPy/LFRJskCBE+lNyJgcYkv5eynk7IUyYpsQ3IUzQgQ8JiKT8SQeAksoJeRKDwoyQywYBd+f78kxipxCaNKlPGVMgzFNy5MS2ReDa5/kZ+bmcBVZkBIECI2BSW9GED4FF2VcxApGvmR/kynY580qYJ/Wt3DKS5Lmsdkj9m4kuZlKiC4dCI8KUbvmKESy8wAv4yniJF1wo4Jm+ACQ2quBFeQyndqQpkZYftF2r+cPeDujdfFEmGmJEXFSAIzddAjr11IksHzmWIVTXBkkgIY/iYpcy8BzBkjKi9EvINgwRJV6A3LC3IMpEAgNMSYcyA4wFzPWmOMrtk+q0+AQpc0lE3RILDWsmLjKQs5xikjNQCKBYdaewRQNJV81T/WHTSecFl+cL5jmAQpJpT19/Sn21vOD/+//5f+Nvf/0L/tM//QH/57/+n8D33+Px4RHnuxOulxdclwWXyxUP9/dlm5P2X+w2Iu+MGWTayRkr+p3F356FZx1hvWV8ZJOvBRW0/en5KI3fulKH/s0G9zxoAglG3uoFAmt+howZCbwVwwtGtXUZgSVvPYtcJ0BBSDbNhl7WeNvv3tXcOm3rC9dbGr0gHXOd6E3HDO0/8xB45QoOG9nR71gJQ0unRnFClryiGwxAy9Q60FHqM0ziOfZetDPngJUYbb7WcenqoTZfEdqOw9QboHBxbcuSGYd2lvhoBLA3uusA4FEaMYWUMd9m10t3kZ22VSzct14EuqEhKyTEiKAa5S38IrasUbxyrdWyXJEMxzSAOUa8vDzjr3/9C758+YLn5ydcLi8IdKfoURukBfNoea8vg7QhLEZLNYCTL5eIV/OLK5CVRi6cpRSqY0xmmENIW1RO8wwKhLjo696ScZQcP9nTFwCkGbWYjeV2hsUEFetggAQtxIlITp7MFDpMQL6wE1lcV8EQyoyjolj5rbSf83mm2QylnJLku9C5XWFTSlL8ZZXHKEipv+vnMHm/teNaigxhLr8XfEnN8qjPxH2sWDBbb0378vtMSM6/N64XIRloqH2UZiFze4XGDJTjw7LRRkAyrvNYqP/lesSoVmUL3cUBrkoyl5j5OM1KRVch6kPwxAaMOTgoCs8qy5Je+mUQEB5BGStB9bfDt7kH3N+tfC+Bmvy98CKJ7hNaKYOf61LqI4ZakGAYld6oY5FzL2ceYU7L0IFeKkvflloYYKRZcXFgpV2SmUrfA6AUOGBptx5buiJj0OnPNfB0sXzaQCYATOXqahmTum4V0M9OKgckJzBykqF5BROBEDjLHhBArVO3ZoS2zW7tAc8JqHhJYKCuZqj6VgIcqXXXaz0IMo3NFAi/XmUFxYK6IpJQJyz6+j2ZqHl7zYZJ45OQHMFEr+Sgy/eEn9x0IX0iWy6Sw1PPZ4IKnqWzjqTiHGwoKqlu3QhhKvp1muby3K7g0FdCBhAzAgFTpg3lNLL6LAU4qhQE1VGiV2VJoUHeq74nY5/Ua68ZMbZ6z+tnvVWh8C2QzjxhsY64VJz0YposkxU0y3LNKziuRdbJKkMpU1b+AEjBarGhBgGONR26NlaLfJCAZc1UZEqygiqIDGrSD58Z4KXqIjVkOK/SCSEkcgWhbw7llKASKxnWTtwJxaFwQol0VC0uGDVYl36UvPpZcFFCtgNuH1294OVNMmIKAYQIRAJTcjRP84Tz+YS4LPjy00/4y59mzDTh+vyCT58+4bvffJcmzKY58RtR4SuRDyGEsgUcwOqnPaOxUNXYZ5qHRis8PF70ZJb9HPHqCNZ0lcWhDe71dqVtq/Udd+EzeNfg5xTDmg0Fd28yx7RvD+xtg7TXO2vI68NbdlW+yRYVL7CwtsezF3R9hAyoxoweDBKxs+VpA9EzNkaOtM4P1Gihl9f7bg2D4hAOjB9P4MtzLQsAI19Zxsoo8QfmCE9dt8aN8vL+NLPXb4NwjfpB2f53X+HtNWDlM6UnSDRRjAj39pfiP/VChojw8vKcZoZCWoIa44KvX7/gj3/832kVx5cv+PLlKz5+OENLhJEgW6PLsG0IyjkTQVKVoC4qjYs+4k1IBkelaUyG2TTh7u6uGCMAVCAj71lmuQq2GneJ7yTYUOlVgx159QjVCDEpxUR59YYeq1u3nehxKsYpWK4W7aitaJLaHybjvJI4WWJRVmMxGFnhCdA1vlwV0KG1YGuZtdxm6XZeHZMyhUaH2GAxoa5sq3bvpBRPboequx9z1QESPiCWIEfCMwWXFRaFMdI/zPJe6tR/nB2YfutVKlwMeGOAMjcra+7u7sotOXJ7kZaXIheXZcmrsU5l6bsuS2aPgHoLwEgO6/7Sz1a3WBjx9FZawcnqKDFGrM7QOJXAhzGGdPkhewMj5zOoMpkZFwm4i5OkUG2cMgAcGUv09aL+K7jG2JQh/GB5QNsKW/0iz3rGUMDqYJ3+PJ1KAK5z4vPslc6TDj2uVz2WkUEEumoiqVsPVD9KntYxyvioduv6+xlOxuXygufnJ1d3evpHbnSwE0CattWGCpimGdVxHttLGnTZ9gD3lCelS1dzmnKZGz2hty3oAzK3DoEn0rzKbf/kH7R9cL3WVQ713x5k1p/jklVy2vKS5x6S/RFlK1mWSxt2poXrwlg4lWAn8uzh1NLekfyqdAWI1dbPMp4rHlKXPlj1+fnZpXNTJ6XJi2lKqzhtgEPzvdhoe6Dofq5WaENDyIRnaWKXfx8wwP0NHQITptSHFBE45NVLS80Lb9zpMoJK2tKADO5azzZ4mDHCuRxCXUG5B7ztzD6kbdt3pxmXywuYk114vp9xfz7j8fERd6czXp6f8Zc//Rk//fAjPv/0E377298ihIDf/e53OJ1ORQfL7XshBJxOaaXw169fyziWA2ytTa5v+DlyHtB4crG356wPAPQ6S//GSk5I2jX70I5Fq4Ps2BpZC9Zn9HzIddiXdpTGk7O35gXasws9vaXbl7YTLt2WYUt3ImrOcNoLNwc4RgrIIrcnjS1XQN96IgpVnx69ZrB6ZXrBDfssJx1rJSmGgweNweK0Wxtxa2VIHlmaxkyIWLIy327jFm46bzoRexqOOEsjLQiqETbG5wiOQDWWdJ0jw05mT7K5WPJoA1E+iQjzNGGaZ3z58gWPHz8iTDOen5/x44+f8ac//QX/7b/9D7y8vNT08wyidEaJXgrttdkbA2tgndgtCCAsRenmmW6jyCgfLvrw8ICPHz8CAJa8jH+aprx0l4pxU20XiYqm8mV5rFwRezrNxbBJa4BDXnLeBxztvloxqjznp9BCCT/Z+qPblfpT3kkeTXdDW30SmTrzoc4ueHwKAO0Y2XOif/me/fyRfEl//dkxqax2BrbYSDJzVIwzqoGlVErNI0Ym55soNFFCv/qlMWQXVm33DPPUhyEHHtLKHxQHQ5qfmsIlyGTBuyJQB8HE8NY01v2h5SYRlQCHNpo0vbXhZMtq+s55tjiM8heqGia0joIt9+npqcF3q7wRTm6axd9WsFcWb+HjOUEj/e0FHNZw0f0/MlR1Wh3csvv/bbAkXpdyiYKnq7UMiMxli5Rs18iN6gI2rTHmr35Y47uRbKwBhID51OvFkc75zXffdVdqAujGTnGg2dgiuY0NXvmdPn/KcwwsUPDHl86n5ay9iWRdp2ZaA9BesBeAK+0nqiYUVyeyliMTbflv55ixvDbGP32/XFsbwtLG8pmka/JkfAGUdki7tKnojdd0dknqy8vl0p2JYeskIkC2kBq7zD573z3QbUhL44F5qitIVPPcvMcgBazWxqO1bfe0qb6rNmiXD61e1ca2F+gw4V/ECGzsdG1g7ewKg32RV+kMF5kQSAHPZRGnM/UDM/Bf/+t/w//+3/+Gl5crnp5e8PHjRzw+PuB8PiOtBEs38DFfsSzc6Hvrq2m9f7Q/1/KMdJ/cIJjaWPld2wmVbtVulHKELzzH2+MV73iFZMMQprDeP0d8iabeFH495F3oMb5mk0jaW3DbsptSX6TDn72dGb1tV8fbXrj9DA7qI81ex2shohvXGKfGIBWwjpR1fm053gBIWcZRdQu2LMHBCpAjHa6NdZtff1alz2BEXJe2Q0fKxRtonfKsX+pH+sdl4D0BB6Ddb6lyd/VrYWFxskbTWBEBKFfHVkFt6dAMXqA1hvmKr1+/4s9//jP+8pe0PQUATvMJuKMOL80DGheXthvAziFGzJy3u/a4C9+hzJbXZZuSLoSAh4d73N/f43w+Iy5LDopkoWEcfUDa0o5DorRMWBvJ6eaVHNyYpupokx/g8P48OlkeGBrKhNLX+Y2UUGiiUqMpJq8eCJnHR91k5ccowNHlK8GBWGhigz3N1hvoYIu8kwZKUEOCBLJtr55tEwJ1NIxycrvGJdOtro9uFZ8UsTXbZmV6CLZfawAKqkwC0lkF5XDVWp6+Ok8CySITxXF9fn5ulrzKrJAENSSt1ivWUJFVeCODaEvxCmhjpdcrvUzT6Wzd0v5RXR7YoKr9a/Di6rStOfweLiN8rK4e/Wk8tKPgpfPK1v219gmgzBhqvLx+KpJCnEqnyz3HroxdIMk8tEEFXec8T12gzStL00WXp43tVm4iHZwYfJnq2UEyU+rJYqlTbz/klUlTK5f1DWJWrjc8Di7eqcgX6yBY+njjZCx3k0zfw4cCNtip67DfA3HaojKof8vOEvDGEgNYltaB0mWuORce/t3vefzDKU/w1IFBzcejiTeBkmc1Va3LsyX9Ma3t4rHT6D3vBh7LcMFtLcCxXve67bmVf71tSr/uBI/2FlKgN02CJTxr/6TD5utW+hAmzPMJT0/PeH5+xh//+EcwMz5+/Ihvv/0Wf/jDH3B/f4+7u7sSPLtc8tke1E6GeuPcrsbQv+8ZD5JuD4/stdNHPDKSHaO0On0IARzzIftKdnv2ryfb9+Edy8qyrfZs0bkbg45MPOJLe/ms3+vpFZ0mpQN+tjM4PGd0zZDRzzYfBXXAmiG+NQBsGk+57RnoawxkhZTHEMxcHJstJTVS5GMDJDkr6QTneshWVQK67R7u1aFrccoOcqm3XRw4Eh5E/kFRtWjbbnLetWVqKP2bCyWgOXeirSa12Z01o7bvkmCJWPK7ZYlY4oIvX77gT3/6E/7yl7/g6ekZ8zxhngllyeEKvnsEyBBKUvEIuQYrqE3EDOjDd5C3DxAIkdPy6ZDvsH98fMT9/X1Zuh2XBcuSA3LUOj3aiBb8Nc10cCNIcEOcSBXg6Ix0ubKOnIOVuD5Yao1GKYlQLeUo3jd8QSpNXeGTQA6v8+ortC/GW93K0eHoIJoO8ku/JXq0DkYILU95zmYrP3JFmc8pUhkXRKHcQZ/NfBClTSyMdGBU2ctMeUEs1YBY24QaoGj6H43J1vFG7t6Kp8yE6l7ldnuI5Jcl/0ves3u5XIrBLft2r9crXl6ek/HF3GwvmucJRBM4RlxjBKnVfVqOCv/L0v8taLpVZIYy/sX4lm4rMkrpATHWhZ6Jn+p1lQJ9gFvo54CSDRofb1sDM+cNTyg0Tmfu1C0YDd8x4+XlpQ0PWqckt1PwTkv9FS5W9uZySxX5u1s/tOPJpb9t3vKsQK8mKP3ijCmSwF4075u/1FKrg7uyylhO2xaSI7CU4FtC19gAlEKLup5K0rpSU2RGDXbU8S/GsZa1ug47PjW+tS5pY9vWZamMp/lXvmubtq0bmQ7VQeVGDsT2t2KTtfXLhJHV4fXa1lpGpV1r6/UrhdQYzJBWw9b+bNNF1ea01fNk+n/NeTqi+xnIh4NWXe6l8ooc4dDUH+sZRQAanpNy+wBHOsJT28s6fzJL6g1yngPVgVYieQyUPuuCGK2MO9TevbASyfNWmY7qsDYgK3t8hKtn626VfSusldH1GSNvS65WlF4Jp+WNyJ/r9Yq//vWveH5+xocPH/D161d88803OJ/OOD2mA/flAPDTyT/08zXjx0vv+ZM2oGp9LNvfffn++61Ayhr/cNHl43btDcD4Bfj12oCB9/uuurm120d8PfLvR/3s9Y0HVTeuo+nBq87gEObVe6D1gW9etMZlMFLOBnyBN9pzuwUjh3Q08PSKhNFgqEZMChBIHnv2gFbgMhtvy9a0ap3ZShwRpvrmkvYWk1FAwaF3cXjyflKOjqHQtnPU/h7XUmuHT9NTVpkyV4M6WR4gwUU7KUt2HDgZmDX4I6Xb8ycIL5crrtcF83zG09MLnp6e8de//ID/57/+d/ztb38DGFiute1pdrji7wkyz8DcBWSWkZUuaZ1c5mTMScAhVafOFIjJkT/NEz5+eMD333+H8yntY75cXrDERKN5npOTEWXLji9I5HC303wqNxHJKo9ANchR/jLO8l9dJ4Lk4CaPvzFsCqtWi1KSI/JlVchS85yvs2VUR5O5YkNQ2FBayBGjjobUwliMfK74sDPLTpUf1LBMbQ9qpQLn2woaGVN5ZVlkT3dP/268SD8Xsrf9ZpfmN/iykIcao5RV++WaN850kN+0zAJz3s5GCNOMYORIZLnLpR3fy+Wa92v3sgQxgjgiFOM24scffsxBuaVZnTHPMy5g8HIFL9eyfep8PoMynwUw8tUSCe8Y8wG7yWm+LktjWYx0jLwrq72krGhlTB8cHDldtn+adLl8rTc9Gay/Fz2r8pa68mGS9haMkSEyz3Pz3f6uQQ6Ss2kaPUASiFO85tQv+Vjzkk5DSntYeQngdH+H0+kECyMbg5RDac/xGgUOdDl6lUVCtfatrDoCxSEuTXB1YBiO7BBZwjuyQ/IQRVKT11X7yZYvjq1N7/IMIwdU/ZUkFuqMvM/PllbpispKV30Gj02bPpPc8JwoHxcfbJ4ohZvfRg7aWlnd72hlpLWttujU1iUlKli4HUdo+VnLmbqiVQK6on+csYp8Jg1zsh25L7vJoybN9HPBo1oDWcd47dsX8NiGrD+3Uh2141T5IztR3r3KcX0nIOSzhq6XHAznNEEWJtyf73B/vgMi4/nrE37469/w4cMHnO9OWC5X/Pnzn/Dj337A5x9/wuP9A15+/wyOMa3kOJ9xT3e4xjp5IXpDn8ch4NF91Q5c0VPeOBK/S//ubad+DdgyvPNzSDGhZ6/tdfTHwLJLuCl3L/5NSao/qi5vN8B4afR76yONytf28RoeMgkW4/G+ujnAoRWS3gIgg1oPbjvQbSfq06Y9guxVLJ7ybf2ZlNYum7KGhYa1IE1W4aWMURuJqHTSqNwWDzEO9NKoBisAUt+IMXxhIMpFlNbi9J/XBi0o2vcjpttmRinDBoakHdbQkXMUBFcxoACAqQ0maZwB4HQ64fnlisvlgufn53LuxjyfGmF8ms+FrrpPPQF0XDH2/SXl6DQtPxKaVQWcgkGn0wl35zs83N/j4f4egQgxn5AueKYVLHWMErX7syXdNCXlM590cCO3D+OxCQC8LK2zgsFhikbxNFQ5KNC1jLFypg1Q5lkzp541Z8Abx5YP6rV6sV3B0JVvjMImAKPx0uVzcdiL0iqBGPlUp9ADCHLrgLZTB8YdI20xFKO7JF+RWcmhCA3ttcFcG8O4Xi9lfGr62e1sRIlX7vJV27o/Jb2WO8xp5cHz83OHp+Ut+f1yubjyfsSXl8vFTevBqIzRGRSjLS9bdXjp7OdpSjcojXjZ8rG3XXL0Xa/I8cCOjbWDWj0dvaU79W8in9ZwafJEfyyPzg2S/pf3WqZomRN5wXya0mylM5PbyQuMnTPf5om4Xl+aMqR+m4+ZS8BmtEqslltlo/1dwNpAMdarp205Fv/0bG/78HlW6rZBwbWzLezExqhMj16j9gJVM0cnz0hvjcbtqJ+b+zccHEY09aD0Y/4e9K0fgzo8fLXN6dYpfcEtl9sxu4W3HjsWfxuCGuN4A2gDxvt5R9m+87U9ruW325zoPuC0B6z+a0okyoeMS5B3RghVh1+vyT6+Xq84n8+Ypgn39/dlXMoEAwB8+fIF//2//3d8+fIFP/74I/7whz/g06dPeHx8xHQKzQGkUreWuVu6deTwej6UzWftiKb9N/SF1RNen9oVq62slb7s5aAuzz4fghgboe7JPk8vrOmnOkYpBzf3ybqtg9r7PC1Ntb2m6XKLGHhFgOOYg+cZNtVZAEQSpUahPPfltw3VCpu5PcfCCiHP6Bzhactv8NXYeEJ7wGj2vS2nlifXVfU4ePm10PCgESpIQQ45ODByuwLHttftL6fOrQE5+n3UH54ArLwhaTUjoAk2pZlyfWr8VJbGPz09leWJaVtHKotIX6HaCwhP8BxRvhKt9GhQGoFQjIk8DIpDLLMoU8b77nzG/fkOd6dzuvY2z35DbZWQK+I0/pqOSfHIgVCzcmgLUQuOXPqAEo5l+BJA1W1v0shy4LzE1RpKBKQ9fmOqOe9S2TUqLrPqdjuRqUsIKjRXbVKd0bSl9Dmp1SGUzLK6N5lrZzWop9i3kDGtcifYVRx6zqv8y0BZXss5VdGTuU5myFHrFAikllwTyk+piPICZQ6Nc+Rfy9yKV95ikQM4zP1+9rRdIpb9vMh0uFxe0koWCXDIypoQyjjVwRHrbMtKEQKV1RhL2XqVrr6UdoC53OeujSAKAYECXi4v2UHLfChbDPQMsOJNfeBh4Y2Ms4Uqa7jGncDprB3o9+kzLnWveeGxwms5+NXwhYU+YiXp53nG7JwZYfWuvN9zsKMOWJxOp1VZrfPX24L68jxj0dZvg+n6d5vP4tLpKh1703KqfFb5KkFyGUSc00QwAgUzobHkczKmtq+HHlXS6+1QLwJMZcl1xnSVp6StoxIVP03b3CbZwlTZjIqvlLY2Jt4MhIovq+fU8Jov49MFKeRZ21UZN8oCrEnjPQt+bLY8xSTH9JiT9i1LG7D0gFQfdzo8v/dsmbIt1jX0ewNbb3Hp0/ewqPeuPWTavMv5zvlkEkQ7d3ZcbtmRHshVtiLfNNeNsPPsJisrtfOk58g8Obte2xZwVulbtlfF9Wj57acFWvlN6hxkO4KBkivFdtH2RNanWu5MU8i2U1qDuSyxbB1NAZAk99O7mHRM3gb98nLBv/3bn/D09ISvX7+Wlb/nuzPuTmfogIaV8SM/7LZAkA+e3hhBrb9fSXvE95FP78zGnMGt29LoiE+xVvZWANLi7el2z7fc8p9H438N1nAYtWUPvMk1sRK9stE1+bOHaVmEq+PBedDJAED+k0ZLDs/Iyr4DR8WoydhogwfjThQc7e86rw0WLHFpytVttsxrmdgqnzp7kf5oGm868mi5tcy5rNRAPimZ+wCHRxMpw1OWVmgV/IaY9+AJuLEyHg+UaiDJHRUB83QGUTrl+evTE3788Sf89a9/w/l8V4wCohnnc+KVdGUxGb57GwG8LDEHU1qcS7ABAJogiApyAWVpfzjN+PDhAR8eH/F4/4BAAZHq1rAwTWlLQQi45qXrQHswsLSHKOB0onz112xOvV5AHBAiyh5c0FoP6HJ9vpDfyyf1BY7GqUAIoazMGDk68pz2yedT2isCjWHuNECly7SnuuIB+XmJC+RaOaJW5kkZ8i+B660MCE5gxegoZkAcYuY605UTRa4ZGMCz7K+WNMwpfRnz5j1RoYiVXfKOmZvVTfp3G6Boy0hYST4pQ1ZTLMtSVlBZQ2Ak02Q2SM8iablmcQihBjW984NsMFfk293dXYeLzVtobNJ0wQmSRdqJbvP9eagX9x7UOzK49Gq3tWW48n1SwRAL9p0OKnhbcKzDqW/FGtVhQfedt9VTl+UtAx7JmHmaUoBNvAB96KCT7zQp2U8AIeZtLiyIlr+nL18hN1wNZQmqvreHzK71t17evWYcSvrPX5+6gKHIoRIcUX3lGa62XMk/qZVUup360GDNf+fzuVsF4tlguSIgTNleyKHeMI3bTAFFL5INaLftBZC2qGk8dFrnWcJYupARLnb7y0gXQW15FXt06A5v9IsFSRVzMHxkw2m5J++81Zyb9VodZX/23pmgTUMncL7Qp6V5A4384EOxjiR93x6yCZFrWENoC4PBbzv7f1QSsTJj8n8aYoyYTycEpMMbJYjx8nLF5bIACDid7vDw8IA///nPuFwuuLu7xzxPWX9f8Ze//BU//PAj/u3f/ozLZcGPP/6E//T5M/7zv/5L0WmynVBkhJYZtzjz+twUzwcR8H4bOfwj/bQnuOHl8QMgnIOFLX5vAiJPrCzsko18qvq8Fy+7KnZUrkdDm06vUBf938jkct4aAPi3ZY3g9ltUQn/4Z4t0a2CNjDPmPPtIfSBipBT1Pu1RIGIUXLBg8VrbvmLTMzMWc0qzDm7opbTaCOjP3HAxW8XX/knddluHboMYPwvnmzm4pYvts1H/avD6KRBtzMr3bdL1atpZIYE8E1YVTMGktBF50Oh2f/nyBT/+8CN++OEH/OlPf8I0zZjnE15eLjifz3kG9ITPn78iRjlkrQ8Uee3fCx6vatwZyFfUpb9moC8LwBEIAfOU9kreZbxlNU517GZMeRa1UXpBO6/pXQjptg5xCIX+KchGmMSAjbGJvazRxRPy+re1Je963HlywCq3UXrOdPzyZWyAePJla3ldbYg6C4F8ekSZicw/JQe/mNhO+1CcJwIQ8ndRXk1QozESUfq6OG1snFHBVfKouJIeY7rfxCHSgQjtgHkBDoDLtrWR02lprse6XlmgeUUbS+Kge/ho+UdEzWqCrWCBdp49+Tx00lBXHXiyfaT3LFhZbHlxTQ7f3d25Kx9GeI+2Ynrv2PCSbbO95ltvVfXaLeVZnPaA3PI0lqWq7wA8v1w6Z2Ek1yWf11adL/2JoaWCH6Z+oD3Ta7T1wgNrt4zkqDxLXTZtMLTX+nWtfJUJl8vF6OF+LGleFUfGph/pDL0taBVI9NJ4HG4Z1F79oisALoGCPTBqT/+ceDFdxbkPjjp/nr4E0Nmguh/X+LvpN2A14OPhueU0tjTPzjj36dKzrqvFZRVUeZZ/Pb7f4hkPrwNdNCjPf8+8MiZX8CqrNgbjIJBM4aGsEJPtJ3d3d3h8fMTDwwOYGZ8/f8af//znPPl1KjyjVz+LvPzLX/6CGBd8/foFYZ5wf3/G6XTCw8NDkTXWjpjnuayq3kN722fWFrTpALhyyNKsfvfetTaRtT2172XTNeWAQM5WxzcD5jEzbcBoTNg2eDrJyhztQ3s+5JZc28LhKNy+gsMg7TnCniOuoTBGGZS6YUA1HiRfu9ysCkkpL+WzBpauT3/a5z1pdLnJcfCv4QPaKJd8F2awHd8yS24LRIAmOrTtIQCargQgrV5JdJTZn4JVx5DFGUKlee2rgGkKqjwVEZbq0JaF8hxqYv2bwhzS76RMRJvGLMmuDtzYCCGqebRBGWPE58+f8cMPP+Lr1yc8PDwCjHwHc0zRwYmwLP3BgJ7hUKh6yAix/QFpUcU/MuSK02VZEp/kNnPMV9mFgPP5hPP5hHmeoGcl5XR+IBuaygGNSzpsM82EV0FUtrPE2NxuwUxY4gIKAdcox0aa8cH5HddW1LEr7SutA5GeYaaqVHI5zFyu0222ETAK8ZLRxTWPXJeq8mbuVg4vd+iw7oOM/yTnWKg+sw5MQkLwinl1hKID6xlu4W3gcr0ouoU2vXoGM4iBSTieRdZwGSNW7JfloKhlRBaHAAVXMPKEYl3V0o7L2m4u+UXu1gT6N9mjz2AQsvNEVWYl5d5eU5mCoKmu02lOZ8WwrFhJ1cjWshJMhxyMXM9isLdbLPlQUc58OOWbiNAYL/nw3CLrarvkkdAu0xcqCT9ovpGyteykjL+UrXUbGKovFX+rcrUDuwdSgDJ0y5DBXK55qxdOs22Wfqggr4R31A9VFVH3rHmmmNyEOjbL2NZtNnR10GIAMS6IS3/uRQtZroCwXNoAR+mCRm7XERACIRY8o8mn8I9LPfOmrbnhqcixJEnGtuajXGZ+wc0PpORcSyMg8VaMS9GjIvPtDSSxdnoaI8J3TIN6FVXyq7Q9LGa9X8dzo8cVxKwrAK3rDbWVfrUH2Nr09b0fmBo5qe3YZq+JLVYdn4/BOgX2uSsbbfrWzi2lNmmPgB4PejzqX61dY6utv8tndkYafW7qHYyjNUwFx37cC/7+kv3jzo61S/Y5V3vrGgVNRmUcwf+o8+s57t5n0XIig2Pi+WmaEIjKJ0dGRMT1csH5dEp2EScZTsiBkmmCyNrnpyf8DYzL5QWfvvsWHz484OHhAafTqQRCZBVowUXhvEX7EY09P28v9GM3yVFd5lpgdqvepk/UvzZQMiprjQea9M4Y8caPB3vaxmoQbfFlsQfRBlc7nNW7PcFc6Z+j8OpbVPRBdNZZ1068XQ5Xl9JVw12We2sgKm6tClygvLMCNkZ75VGa0W7Lq/jrTwDN6fJeet2B4kbpgIpePq2v5bKdaCOLDnURF1aGea8gtfGc6Dwpg1/SVgM6bUUnAAHL8pIEnBjloV8yrQ/582jW0EIpz3LbguCgaCFtnuc51UkBS7w6y9zrLJxAjOnq3CVeAWTalM0w6bDMNJuY7lfQfHB/94A///kv+J//83/hel3w5fNXMCdn/+uXp3wOxdzNJm0ZMIeUFkRYcKVN8ytA4nwAuDy/YJ4nTHnDdFwWBEyYJ8Lj/R0e7+9wfz6lNmb6nk4zGEmZfP36FS8vFyzX5OS/vDzhek0R89PpoeypnKYUSf/y5Qt+uPyUZ+CyZSzBEtTl0pYH7HPX7gENZVxYoaz7TS9pLGnWfRuxoBtnXa4vXBPoa21o2lM+27Nyxgi1Sj21N1QnGr7xOYFyrMsxSlV5+vsWJqImaEpO0shhEJEjNwqNDkj2Zkbk5h95ZeW+nSH/8OGxyBKNj966oWeBhG+sTtH5GtpIo1kHddHwkXWYPT6t7Q9uugpyq0t0WbUrG5qmAOiGa9F4wXLdt3wz1WUOjow9j1l5LPjZMW+dJ633mnTqT5dvz3YB/PFgnzfbmf9W5YVOb8aTV6enw9MpHWP+uQX0xA9Q+XOvzN2Cy/XleF5WY7nsEunp5W0JG30f1bMnkVeWvBKbaX8Tudgqu1IbmTBql56AsltacooGhxqM8fnfmxSTUpLMSHW1Mpez7Kt8usR0pkKZDDITdWJ3V33rO80tTXQ7xqDt1lT8uuxt8x50cgby7Eh5tq9HcMThtTiNvo/K6AN5R+rOdcj13MygyOAlYnm54OXpudyK8uE3D2UCI+bVlQGE0zQ3vsL1esUPf/0b/vrXv2CaJ3z73bf47rtv8e2335aVl8uy4OHhATKZtjUR7QVoRnlGNBrR3JOhyxJBtDTt0quo7REA1lccjVMZSylIXMfukQmMrbYWm/QAP9ntigJ25Whclm5Ie+NS639tT6+t4pjntCLT3+rc2p1dIHwH3H7IaIyIVJcEa6TXGKt1JKqBpCnoMbw2muw+Q00M/ZuOGK6B1zkeHtYRY5Z9+P3+by8q5TH0UNhScqB0G7UDqGlj26HT2YGczt1QM2zGCRltn/GVM1ymBdKg0Mvl9DLmgotxYm05/eDkPFsVkDdVA+qaoX5bjDiSDEC2rmRhVRR3kfGvNkpfD23905QFIwMU00n55/O5KJ/TfMJEAemsjJSmlJTpKwczLsuC65KE+PV6xefPfy39Mp/uS57rJTYrOGQ2m0PMZ1Sm1QXiuhEjXQnKADEjUo7uE6UZ45zHe+ZkMWOikPld3qffShpkHHIgbw5TM1fUPLN+5jxTDzAFyF1aMZed3lcOAQGnMKnDUzGsJ5mK6qrVIVD5bJbyw98KIw4vkFdwNHzqy8g1o3MEYZ7KNpVCC1T6C+ayXkRuXaHMD2XVgvQLah+FnE5om54p8Uf+42VJB5yCMVFARNp+hSVvhSLCTKE4+xOo8FaUO9HkQzqe0zMvaaxzyAeWykwkK3eia2ctL4K7ZzDXiA1zCvyJ40CtOFp7lqC4fq5Rp/rMlAxO7tpZn40IPAQj58x3GrnTOaPA2Kg8L7ghz9qg8hy7Ed/vgXBQpFsjyjUYc9REVjhqub1mYB7BfWT0y/NrghuvAc+xH7Xrl9ene4HV3w25/27a+WuCTG/RJ+9VxVsV5Yy3PYEFW4b37H33YGucrQXZ6icBHHG5XvL5G8mm/PDhQ9mecnd3V7YByoSfJ4/0uxACpnkG4pLP5vgb/vjHe7y8vOD3v/89Pn78iMfHx+LIPj8/d9tM99gxW23V+UdpPB20Fmh5KxDfxvpzXuBNf1+z+0bBHI9f5Z0NHFiwtJCVs6O26DxWN0mASPxK6XPd954+Ozq2RnBzgEMcZS8K5F0HJA3VjUl/Mc8Sc0MwHTWz5eioml5p4DnkewwBy/DeoNNQmbNdxbBWn9dh9p19jmgHvcZvZIhqHNzv5bnFA0AzW7p3sLtMyEhL2UJLQx2A0nyztl+3ZXqUcor2krREygHROCXeEmcMQLqcglgFNkil/bnAGlRGgCAdkFdmXzhdaXs+nXB/d4/TpJYNOg6H8OWy1IMelyvjukgAY4HcMqON+vagulC93ujjmD6TCASlE9Hz2oQ8q4R0SB8hi8lyjGv6l1BO9NfOs5g9nJ9Dfiao4AnECfWeCRGMSeQQ5XaIgBcHN+ObHHxKN1FkZz5wvWVSPxNzckARspOq6SKYWEirlep4cRSMHpOSguuPbH4HVdOQNP/vgBBCCXCU0UQE7a4Vxz/TSGgr20uklyWoIf0pq5BqgIPKLS6JH9L2hJDbRBLEkYq5sAAAuQ5X0Yi5evtCl/yeka56THlCqbsGFaCCZ5r03JSB/L08A+VWDSDPDDOnJb6HAhxt/QxOvJgDceUZGhfVF4PnrTCbhVZetL9pNkryMfZBdUWbKqvT9+Za68K3Wu/UT6C9JlKXVXGsncWVMTYhyYP9dGHO2/gq5qX65nv+RmCQiaB0epIlRKj6dSfuVZ+1uMgqwEJL7KXI66GzPYh6BtLfVT+731MhBxBoBIEpT/RMHhWHHJRqG/X4DVAZ8LngQoVXV8qznceFW1SAeZRfp2nraZvO5s/iRYPfHNzLa9un9YG22qzgwHBONdwQ2DsSQBkFfu135nohwl4sVEmqHO+7WgWt37OSzR1ubTkjocA5MSPdADXPM06nNGl2Pt+V8+gAOW+DS2GhyLrE6yEwQmBMU0pXtvbFiC/Pz/j69BX39/clgP3x48fubD0PPLpvBS2OghdIH+GwNQGwF7zAcBdM2KEjuoAQtgMW+vMISED/6BjyfE+7IyDxgn82lZ1kv5Xutwc4YkREv4JDO7NepEwjWwIcRRmMmU0HNwTEGZf92KPypci1qJDFT68KGTr72QjTzvoo0qs/NS5eBI4ouYLieOlgj46MjXDvadD+FRxSZaWd9jT/EX1Wgz+ZLl5aoavedsDMZdXMKDAm+UNIfKIDHCm2QY16Vp5xdrLb/f9yiGiiYxLezEeWs74FOIYLi4GQFNlpPuF6uZTrJc+nGff3d/jw+Ijz6ZRWMpilXeJECF2vyxXXa/q75BUcl8sF03Qq23ImtdQukOYz2XqW7dicZtXZItGrnnbl4jDXTC0dpL+K866ceAlm2Ssux/RFCZgwIqpTDPVbDsQEyg4+VdQZmNznXCaJA1WNgFFwo/gnpZ82VkSpAFFKL74El3R6+JEdeJsQ06qfUlYKUpUxTb1KC+o95zolsJVHbYNBOcm9BDDydgzJnI2ytAQ2OxgSmCYJgYVC51REDvLGtL0uAuVGHXBaHVKMw1jvhtfmOjPrLm7eFx6VflLPHi/Kwa22vK1nXX7hhNweec+x5ZG18o4a/qMVeQmNXvav6Rv7fW3prqdnh1eiDwyzI+00mmET9hizRQcDedXceh5rxO6BMts6wMuj4/6yD6Gymll0rwVLhnW6HJBbjCxAonLu6481uHFMGgo+LOcA7UrvIdcgmjAsSq8mqf3F7jtpG+lMsBqGTZqREy36XPNq1e+Jk+1vJujRyEBlx0L1ge7PvcQnKXrfOD3k6Gi6H4St8ZY+9x9Im3SsFxAZfQ/59qacX+odNt/5QRlmVAKRSSlPUwpsnE8n3N/f4/7+sQQ5QqgH11+v49XV2mdgZiy8AARM04yXzz/i+eUZQD0v61/+5V9wOp0QQsDlcsE8z41uGflNTZNW/CuL455VAKOy1oICeuXBaLK5D2b0+I3auIafzUfZJgnznGwXxz/cW5eXTvSQzWrbrp9lIlv7eNqHFX9MyqnnRtU6f/EVHNfrFQvV60XXzmrwiK2FxBQm9zfA37MtJ/oC6KJC/f59FCd49OfV7RG3uZUgJpNbOmukwO13O4BGnUhE5XYZW8bawNoL5YC0QOrAvj6YY/tuFNzQQR9xTC3OZatEvgVH96k9x0XqljTdtYYrirTo8vJBCGFGoBn1vvh6+KLG8ZcGKhinq1vjsoA5ghBwf3+PDx8+4OPjh+JEFHoSo04oVXpfLhe8PL+k5ytjiZxPreYc4FgQlhrQk60TopDFkWaOzYn8GcnW2HECcTptk1pZal6UdmRUHINssI6yGnuQOeIa99aTGZ24rOxoC3bkx6IDjb2BXIKqEtzQtRmFa2XXLcrAy++9W1PIR9LrPrX92yhEpLavXWVqA9pWmUqQzBJ5jY+sTFpryyiYvQVrPO0adPIbxmyscd8LzQ1N8PtRnm2/efjr5z0ByC1Dcu39vnYyQFwn/HfCnjFVnfLxLOCa7t8DKf9Ax+6ob6XkYg8dhT02R0qzv8xjdGmd9LcKJt0Knj03xIUZemXpz4Xnz23T3MLnjP2Bgl8DVJm4P1g4sveHDvJg7I9kwJ4Z/OIzEeEU8mGinCaMvnz5gpeXl3wm2+SegTbS3YUeSDrl5eUJP37+EU9PX/G//tf/wv/8n/8T//zP/4z7+3v867/+a7Jr84H2XlvW2rHl+O7lPzvx6uWzuxOOjtfXjvERTbqgAhHmJmAQmwCCvV1N0qzZcvq71wIb4LG37EmQw56ZImnrFejyt+4P3wq3n8HBdml2giPbGwSIhGB6JlrnzcZKIHW/M+fob8QiTgnnU9bzn+SPsV47KgGJ/YZM7wQ3hrgZcHrw6+CAZjjrxHsGJckUsYqeEUIWIiEzXSwMXqZUueYT1kxzsxFlvzCrE+ADysqIikYv0DQ9Cv3LDIVyLiLy7HMAmMu5DcLUMcZ8oF0ObMggZRRcpWxCDk5Jdzden3GGZaaeZcl67aNEw1AONW0d0EQvPcjeD7JRLF+V/+VxYLoJJxFgnmacT2fc5aj7FEK6dUL6RorMvCD9IULmer1iWYAlyrsLgGsKbk1y+04b4AhhbgIcpEhWFLA8q3d2pVUHTWMleNUrUE+hSuBlG9YNYZKAizN+111J0w5i5wwEcp/TieWJA1LXdREOIAToHh07NdWROOpU7M8juLP5rmUFme+Cq00n77n71H9yjS4R8jaqXukSEWJsly/GWFfriT5JNPKC66P21iW5NQ2btrRLz2+RGV6fvjZYZSTLZuLIsWwdA7D6zKyuzyyqlpthwvKvh4IzPjT/VC6reny1jr3AA3wOwFZX2C0Eazj2IYu1cr1iWr58DVS76kimKvPLA5syWMbdqM7mzYHKJQeXAbx37B0JoNSxvTPHUVzMqhyre15r4N8eEDxWx1qA8ucMMq2CmJIHYEQr3/k7TtetIGFDVy37NgIcR/qYY5rIiUvEEhYs1yuWZcEUJoQppC3AzOkmFXXxg9jILHqvqTKvJiLg6eUrLtcLrssF1+sVP/74I5ZlwZ///Gf84Q9/KBOqaxPfq/g74wbo/TX9bg9oW3Cko22wYy0IoYMAdZHTsT7b269yDpkNflicvWeBIwEOjd8o6GTPorS+t/hqzH15o7qOwqsOGcVUCVVmH53rT0eQDFG5ilQGjn8Hfbb9kTypOtgjc7OJN8aYDv7k9tYHTTiLr35no3bD4IZjwWun0kYGdYTLKggb/JA0gWRlizJ+IcENRtk9z2I8qcAG5yBDFjyBpmSkUrpqtAQ0JtRn4xTqdqZ+bQ0+3VfFqY1AyMc2knK07cn6yZlO5S7LkmMtdY87wChnO6AeFqj7RNqW3iFfi8kAB9RgWTLWQ5AzENJf7b76/HMFOMSwXKuOASzLNQem0u0+d+dz/kunUmNBOfNCYlqJf9T4iOoMDhXgeHnRW3/SVbCpT4RGBKKrGh+MdFCrDnS1Tpl81zfmeGAFWFqNIsuD2/Nz7PJFIupOed4G38jzhP0RHqixMmEgTzB7Z23kAdvVRUDkslff48u3cog9A6FFcZ0Ob2mIe7NEWkbrPN42OuETT84fNfC95bJvRXNbXq/j+nG1G6oNtQtKYL3IQf9Z8FwNWGLbcPPa5L1b66s1Y2qQ4VBQwaufNU3q2/wpgSDl5JcMbunbERNbxf4fDkIbmNmXow1AEclVs+o7i12yT65sOXyreAzq0GVvpXktrPF9Y9znASqrfnWeLVn8GryOBmD2lGv77Bb90cCBAXpk/PNBFrf6Z63OZNNfd7dzLSDkfZfA8hZt9/Rz42sQYYkRl+tSzscKIeD56bnTqSL3raPq+UREVGyhz3/8jLv7M6Z5wsvLC758+VICHJfLBcxpUsu7SXJLHqw5wKN2j/SqZ2/o39bK3Urb1QVutpzuGZejMeYFL8R2HvGMtadGK346G6e6UB1u1of1bDh7+94eG+ct5fWrVnAAaE5DtQGOkZHYNrQeWqdnnkfpmbnb4mCFUvkegIkCQvSvQLXBGSnDMokd0CWdQw+dTxvL3lW68t0u72mY2VyTuNUn3ux5CZgIEyKmYBG1xoIuZ9QPHohDG2MEloiFCeDQBDjsapZ5nsv5Kc/Pz03dui/kNOeaAMlwJR3c4HwjQ94qxHWmSxaLTBPKmROdspLAmSxp+RUsmWRmfP36FVOYcD6d8M2HdAr1/f19ExCbpglnAhZEMKXv6QCp7PDFyhPMdUze39/XuvSNHmydR1m5kaJbe3TLmiDznZrYlOstr9N02XK22vrGwtQz1vZDXnqHbEMNr7KQozmtwvLx0Z8B24bkrTAqV495q1SPwBG62i2IUrfd+id8rGcBtLy2yyEtDltOttf2kbHgGcJ7YA9NjhhxNQ92OwpWtgu8Nmg1giPlrvHNe+F3GzDK9UN/l/B+Tn+xivekPMzr2/LwlvHzWhg5oj8XHmvBwrfUG+8Bv65xvQ3VNtqfx7Nb1oIcxO1ZJ1uwZhNpZ3hhBmLMznbvV4hekEkHb2J25OOFkPy4l5cXPH58xOPjA+7v73G9XnE+n/Htt9/i48ePeHh4aOqwcAs/7LEzt+sZB1pezaPahXlFcMNNw8A19ttC1/zw3UA4vM1TzlSUPxsjaNuA7gwOoD2rYxS02QM3Bzh0sEC+e1EtG+WzBmgIafsEm337Oo0XFBilLc5BXgIVaAJMQMMayGtgmbGpC8mv0Ss2bLBHwDu80+9wLmUvMYKMk2c7W/Lr2y9WjX1KswmpjDZIsCYkvCCSrqcI8BiTkywrSxx8bbBJ99uoX+tvDGRnPr3r+8oQNJlbRCAV3Ir5VhACpdtDfzEdy/WT1Fek/j+fzrg73+HDhw+4v7/HfEpDtqyG4RoQWBAb/mvLT9AHDFOaQjo1VitP5zpkmTpJyTVIyWh5pfRFkY6kvrfEltVWFUePTrU9RxR/yHErotzWjkcyPgeNQbktRMYUhlPo+nyg/tdMwbK0vaGjFCl9VJ6FRqSeDwDbZxt44fIpWK5vfzA8llcUMfe/6VRtpVyClz09ZWVWwityRMgdK1sE5HfIrSa5/iK3gCIzCpYkvyuOEpybT/0jGRxvULx1sCkSq7Jof7ksaBjZcQuMDIm14LZO4z3bd3vG11pdR40d4qzjdo6RTgfKv8T1OSUUjNCPF6jfbGl7cM+87QTR3sIZrGNZ9OlR8HRL7t8ybsdG9WsCax2FV8o6bhTfRo+Rw6JtQqF5yAO14SVll7X5q2gs7wAjq1DEkofLmwQLlQwVHi6raVHPuZEtZVo3rRabkx3q/5ucndeNmXUHcz8u2sbe63R6mDf00vb4Whli9wFAmEDI5+4VezwUkSY6MU0ytHiK/TzlG/5CSCuEQwgIEwEEnE5nTMrHOp1OeHh4wLfffltWbL+8vJSgzJ7VBGu0GsnHkW81hjqQPJ23Rw969THnw9W1PFjr8526srHj0fKK1/YjdTa+dD4SQadZw1H7GNaP922DiqMt88hkpgc3BzjSgGmZ0wYj7J9AdaDy96j2dcE6tv2sMVFACMhOtQiZdl9vYipxoudNQo8i8Pqzc7iRTve3Hbm196hty2BAMmPJs5VrZpN+jjHmbRpmRtTSDzmoxJXuXoCmwUkEKDNg8Cx1iXPsONVrhsjWYGn7IRurLK4NuWlFyTLXiwLldoU6MyxtFAVeAz5jKr8HeOWnJW3zNOHu7ozHx0ec787NydNy+0QgAijkK1d74VL5gIqg0kJFfMPqDApN0+nq4s/JNjKLLjtquPQZjMHjGD96n6dA5T9JX8fSEXNF7/AX3mn4LBvjDOGffQK12PDlvtERj1Q+K/Ehx0DRTm+hXbZmPeeJs3VYHfldaCdMWNWnjefhOFwvvHNgUE/Trz+1KriSoA2uSVIiNI0SHUEQYy5ATy1wmQWQ/khbtTQftm2txROpnwoOSiaUH3ObIHy1HvYZgWfcatd3rxssiZ2uvAlY8WD7flD1wNhbMwK3jLs9cCy/8MR2HhdvUr1Bfc/osbntyO8dp5Jwn6F7BIzVc2MhWeI3Z3JwVc269Gb8d9TDQW5PuXbQY9uZ8fIITm8MuS9FXJGiSbWvWrOqvDOvmgBHTtM/GnuJK6W13C12s620CWVwg4cMgSa+ZxHw2tI3rTwdj0PtzaDtVPVqRdDq/qiyvhmOQzm5iY2xeT1nsv6eemZERtd/GQQ5Ot9H/KIVp1Ou8JSyZaJLzs9In/Uih1ROAE3A3d0ZRPWQyXmecX9/j0+fPpUAx/Pzc7ksop3UBJLurrJF6JCumt+ma0eXA7Clu2yateCX9ql0PvFNR52rgyIMHyfpR6CVCR6OUqcXMN8HaUDvDsoZH2Tv5MhaEObWwP7NAY4UOOiXEQuS9poYj7jMhGnKA4FlKbcQBZCzAGq56Wqwu/O5qUeEpHb8lriAWZbIBDSDRuGqcdb4tb/VNutOSzJwaQIasvXCChV9dc4uIKo3tWQN09COigyGzOBFTofBCa2KUlMCQqqPMW1VYeJ8UgcBgRAYadKZCFN+xwDiJd3UwZTSiLlCqAMs+XopGhwo1Mi+Y2zYq011P4wGRsxCPExAlPNHyr+1pa3OjWXmnCid45L6ozr2QRueYhR0gY7bBlgLQinr0Keyg3KqCIw5TLi7u8Pjh0d88+kjHh7u0+Gi1wXX60vd07cQeCKEKaRVKlxvF2qDVUlQpf2daXxElr5INRNFEE1lDIoTnegwcv7XDXtRgPa5tJ6UsFeGRFt+EveJB3SdxkoxBkyNnbRBv7cQpIlk1VBscXWUEiZHGVc5cdyRscTaY/gTqNDQh6MB4FWaWSNS63VFsuYk/eJIiomdaJxkWjpLh5FuFioFDOouZ/EIL5f39bndXpSDv6XYykzM+QwahGL4d16d+9waRFu01DJwC4rhXaI1m1lyPaaM/M5jwa3Zn75sfzWnfW6/S/urXPeJuW+bXCk/Xye6K+2gnSOjEeBjuOx2uqPSrG8Nr99+qRfhFdVQULXyUL8n8zvnwiZs9Xlb9nvB+5UtV3K/W/mdzVK/i9urbaOsjUFFjkb1q5x/BpF0eGvsNbvw7pvLjkLLh62Ub5+11o5oOS79E9N254wrU742nnzt33EwESZq6R+zwE0qKJdQbMBQCslr5NME1spzGVlc+ywAZRmrXifBnCbQlnyz2/V6qfZwSNu505ZuLYcipCbmdI3sslxzXkLINuiHDx9wXS748uULLpcFd3dnfPjwAb/97W9xOp1wvV4RY0zprlc8PT0lbEn8Pz2JUDoAIvurvnLsSOe7p1s1HfbArQ420FqDZYKORTNxw38ykuWkxQXcXOYcVInZq00/TlTOVNHg+eZ79FCzSkPbbFttJSo3PHp07gN5ofjG/WT26+gOvDLAQdQ6qTaY4W2X0EwnB1eKc5VAf4bynKKHsjdf6kvPsodHvgP5WtDAmOYJYQ7l1gJGuxcuRcpCqTYyt3iQHK6ZcS+RxcRaExhhnptBV/9SOgwc9m5okR7UAM1T5mVKJo+SwkV9Cd7ZLI/5HQdCjDk4ohmaBHcCcVJfZWAQYaJQ28gAL0lBTjSVoEoKZOTAT0xDLQD5lhJOgSlMRUk2fZYdAzHgYmTI/abu6oPc0rRaISkCDgGUl84RZ9XMDESU9ouSDlM6wPZyecY8E05zwPPT5yzAA6YQ8PLyUoJQIDlTJJ0qPaWICJalPUOkXj+ae5GptNOCrGlZYnKQ5nlCoIAYF1xeXrBcr5jnCfNpxmmacb2kdyEQPn58xKdPH5NCWS4pOBEZp3nC9RLx9PQF9x8egSkgEmHhmHADlyi8HDRK85xoEgjXRRx+Md4rvhFpa1QRucwpOFKUL1VeLWylLV6PBuw+V5tKjN1QnzmASW5vCABl06M4wEDrHGcTjqg6raxrq+OXDK6lLYdsLRn0EfWUV/Xs5VAKpsqh2geN+GGgLPtgQnOYadmipdRjGZzSF95zHlFRm3Q5SbOFwxiHpjljp5VVsYkWWRukPpR6OIdVKcsCUjhSGfUoRjoZHIjz7ykgUTqUsh4AV0NPlc0lIFWDFPow5jSsFc2DzFYHEXyZKjUgDzVW/GdW7LrOYBKMIT6wHFbk0GH+TaDNSCIelHHA0GD4gtApJY3Yos1QA8wC2t3IN4GVqTyFueYz9Z7oJpI0MDa2LK7jvJJ/d6DI7MFXwzc7RK04QMxUTCxb+F73rRjNxc0i+WUPPiYdKXc5E7n0pBp3LNtVCSjnWxXhm3uMo5I94mwruZWRpdzOKsXQPJcmOc/IMmHYXGPEt83181EIzZAjar61eJB33DQ3ZTd1KluQmnc6oVrRtsTc/3XLCICsx0VSsQxyTERZt6TALTX0RNH/pe9Kma29A4f2elJwC+T2h1qIBJ6p6m7zu4VtOZkP1S+kFh4iRZOqtpq7DBRfJBamgndQnCcBBiIq+Vi9L4Ko9GHR+opT1Gw/kj0M1CGgTvOqoketpiomfnFGstCQoIyiYcgTl2nrMUAy4VfokwgQxXfIvB053YIY+ZpsD2KEifJzsh2XSFgYYAo43Z3w/e++x3ff/xYLAwsDFCbc39/j+fkZzDGvQM7NKvarjK2Y+4Wyox0g/ou0hRTP9Ppl/J1yf7WsmmUP1dXOGpIMqfogdausYG/rEvUf82RKCKT6HbXftARjRrkkkHIQo2ynV6KzUCjRTq/oEBylL7mxgxwJqQutJUBWkbQ2dA/jCQBpEjefbV4Z6uk3fdup5JHflurc7YZXncFhFXZdUdF+tzMjOhAS1a0BUm5SZqU7UZSbmJZxUcGNNsChcUvEC0Xwy+qGaJehZ4lERCWaXDuL8qwSFUbQ3ZQGZ3sQZhVSZvBYmjlGQ/N1UmdvAE0kTb5XwxmIVIvlLNFZpRc5kgSWrNtIAQ7BLYRJmp0Ym+W2DTVbKoOZoY5l0EwuQketZAHKlgqtsWXY6pUuTeRPOYHVEZKBnfutoGPpmYRKBHC9XjEFwhSA6+UZp9M50YAnLNcU4KB5xuk0gyMyj9Tglmx0IUo6LmaDqRUqOqDTGzocOQujUGahJZIOrueDINPq7nTC/cM97h/uQcTguBTTL4QJRIy4XDIPUgr+5FU/gGwfq6uaJq56th0vQl+WjleGBReDpxihEkAw52mUMXrgVKJq4IiCiO1zoWPlHTEkqy+pjETVTyAqgbVO+JZyBHdq8u8BgozlUAnbPA/abORhMSuU/CoGuS6IB8/Z9CHQOE0jf3W95CbXeGWsCu62LW16Pb6LikWJhpbkcgAzah/CPGscRK7kNGzSsMmbeDwmHih4CT3bP5UjB7ilDaSM4roSQAdealtEX9V5lvZZwQ4dveqMeaACkG8NVS/uNS6Obd2xa+6ggyxFPqD0b2uK1X/To3rOwa5bZ4E8Xm/LMuPzYHnriStdilbph5ZCoxoCyhJB+yih9oH9MUTF8CKhCYCbzqoGNQCgriRFM25YBXTr9c5lhQnVdID8plbMKHnvmOzludhb2VYacWbV3GLHtDrcyyflU/d2DGRoOZzZzHU2Okoa0aWvK3Y1A4i9J2gV9a3LYobuyaYFakKDK8GlxpVWHuNzy6ZtX7Q1eef6WoqPxnvfRm7GVFt3tvXyD8WW74VPkfzF6s/qP+Wv+To11+FVaw+o9yWKDGy8AT08WB4MF3ObVo9SQYhyQ0Nzm6AEvpKuYw7Z9sv+QB6zJXyTzE/EPPaJQ85LmKcZH7/5hI/ffANGmkAOlGb5L5dLNeeh7YRkK4gOF65nIlAQ29PQfsXJ7lZ2mN+szV5lTbtakMXphOgCuXkwX6vr8X2ROQSKpF8aHlSdFGtPlgCZ4VN5kP5r2siiEoydaWSVZ/+mtgFaNzDa73tgLZjv2ozo+7Bf4Q/st0ES3H4GB1qF7y3v1Fsz2pUN7Sy9f8hM25A6+DgHNrhpuLXlRXnWrRCxS1dxVKe8QsqtIqt9rni0Fof9LeOqRrBEQvVSqbp8OueFHt5StbP6I9aZyrLFR+rKDEpT6Bhcapmn3PWxXtXUBRcIoLyvpSq43DazOqcNbuUtKtTfeCB0sf0/WpLd8khegbMAsuazzaKi2E2AKgtqJYCYF8R8z/fLy1O5neH3v/89ALn/u9MiBeSKq71XlhJQAhHggJiX+BEF3N3dldVJ1+cXLJd0IvI333yD+/t7nE8nzFnoMnNaVZKNxWlKq3wYjMhLVWLOOEuGZ8QSS7gGnYXROWVaI2teNcsIS0DymCAsZbL6butunrMGKM+DNEKvI5g4MmxfxsHzq0EHYvfQxbzLhlH3fFBJvA6UnCyyzvLJ/ufEc17/s0qjguwNDdefk1zKdchYLcp3pW3d86ieXo+8HqrGeB8gZVhYWfFaGOvQodda8qn8tqx3CvT8nJA4paX3iCR6NI0sqZ7E+2lk4036qThSQ7bQP9Y6yQTBx+PL5CtW/QBXZWvo55Gtao18zwZZD+ruBM/3GQQ35J2Ht19G1sQqgtE5Qeq5XPm+Cyjb2juTw3cyx6UrG8I8y3fNBcGU3Tmva3Ub1imqCM5779mqrRqh69LrdtnnrXq87xb0iFpLq1Euz8pWL1s40fKXPossxssGNjldrqT4PES4Xq/48PgR33ysB4wypZUJp9MpTVbHXp/nXfKAOvwUCKBpRuL11qd4KxiVq2WGJzvsUQ06X8ZcvUTz3OVjY7mWQKPCUz8rJvB8cH/lBLnP+ruZHu/KeG8Q3Cttj8vdV10T20dY6vJr2/macawjvaa06iGiFfT1Qt4pq7rsmJc8SVRSKupv8sjfNR822w7sahW9t7dtf0MTGexSp7oCs+JYgwcSFNGOqnx6ka1lWYbXLVlaSLSSINf7oi77MHn0KpvaZnb/7HkrRITIsVzxukcY2bo0DiUN0qBbYgQFpGhuye+XezqdSwDt7nzG3d0dHh7um76X+qXOtOJhQVrBERX+vuBLD74g8WbqAwHX65J5l3C+O4PAiMuC56cnEDHm04zvvvsODw8PmOcZ5yng6ekJRMCU9zGCgOl0NvUQNJ9rPGJMM9oxLgCvBWaq0VSK1DDoxmPhhBa3/YnbPvCUg41m23SewVj49uZTm7ejHFYuespI/9atNFuB5JDvQGl4ne06bPO2rUuCDSqNKOESXksvjl37+04OSKlAGaPaAu7qvvXMlP15DpX+nk59CXCUL28Kls773QCFjrXk/x2AmJm7aG62Ftlh0rpX3drSjbJbR65zQsusgvq1Sd8VWJf/q/HWJGTTarF54MsAC9YJsTLfXb3nBLjXvh92rkyb9pa9R86UMXQEp3cSGYcCHEYnNnkdp23NMfPeHb3icpMoSgzGZGwcw2cvbZjscGjCQHqLVk3k6GjnOQJgteXas/O934arjeqsYt7JmVaxcmS8XF7w7bff4re//R7zPJcAxzSnLeIE4BpjKUf4OEDzhqzcCnlVu3/ryipu2Ka9lRWeXNDPMnG/q3xG0z9rNN3jy3VpuX23R07tHUscTQUbMKrvSLskvQ7y3hLLevUKDvs5UiyjTyAZvFZp7ulwzyFuy6+rHDTYoIEcdFJn7aR8feiJDXAkzAn9waHNgNB4EoFcY17FynSbQt4aY37TV8KW2zTQMsSovcglpm0SSAeHDvAfCT6vv1VtVhoPweK7aVzkWzyYudh9XsDBDgpvIOtDTnWwS9NT+EOvQgLqu779veOsHSFZTktU+xDMmMKEGBcsMeJ6veJ0nnE+p4OZTqdTWmEUJOCjo8WUV5BUwzUZo5UWzKqfTJ9qnwBAp1BHoMf4iOeOwJG8e+vqx+p6fi+gthefIzDidXlX8TuGx9EgUXVa9xjPY9ncv2PYePVWIOcI7Am0vCrAgW1Ddc0huqVsD4qMOwTvFeRoHdw3LbnYxgfo0uSvffEWs3l7ylubUf8loQtqdOjX24363epjGNGifycTKNxV7m/k6G3BiqnaemKCG2sO2RqOo/G6ZuOM0t0CSWO/R/TtNuN/d+l0TM+9WYBjR/lbAYSxK9yD2FS7wInJ7cFnN6hAii7HC9Ad1UNJ/ftBDF2HfV6rq/oWJSoFIE1GPz4+4ptvvsE0TSnAAQbygesUxiu3ST5z0IPSrCY8n2gEo8nVLdnu+SU20GF3JozkZMWRuvK8T69do3KJ5LKLcX9K/r12TVtJ+Wc3eDS0eNe0Pk+/FbxqBYf3Kc8aaUFcb0XR+ULoCeF19prz7j/nmQrj4IiDKp8hqHeoB5lWhtR4yVNaFRKvNYrn4ay3Li/L4uNLhoW4GcIAqAlipEMwYzk80rudxQsoJaGhDs8hv8/k2Tr74hCJ02xpXhVtULOgtf/teSwez3iBlVLHJMTpB7UuT5/Ie70uABY8PT3h+fkFz8/P5Q8A5nnGNE3l9hs54Vl+01dZiQIkSnsIYw5INF1lcGlUoOIFZk5L87KQ5yvj+nLF9XrFw+M9Pnz4gG8+fcL5dALRBEY6pDR1WV0OdzqdwLIXMDuWLR0Vzbk3PHfBht5/jYB6rYO7lV+P47X0P4ezsoX7awNFO5GAd0DcVhai+qx+6b63T1t98zrFttfJeU25QNsvP0sf3QTvhRMjTeHs24p3uHSuMus1sBaEew/D6T3LBYCqqd+grIFx/xalezQIREXM6BBqAMp5a1QLwER10xmxHB2cwHKFPePNghd81+/X+GxP4MTy1TEeaCO/W07XnkBaa9/tw+KWoGw9g+3twXNC98rc1UCk/MM7eZ2sIT4GJj9IeDRYM66g16b124AWu4vW5+TUirRNrZ/LuXDMgDNBW7aYh6AOYaV8S8uCb7/9Ft9/n25QeXl5AaD8EaKyzVsOxwdSfwXDF8WZN3bHlqzfO868iZdRcEP8I91+e9SCtsMJyFcx+OW/CrifyC9jJzVs+G4E1EjudRjRfE/bUppKi5EeTzQ8Pp5uDnDIPcgeiGPsCSyvAXKegYYt4eBFzXqDOf0WeFJRwLpqI6WrEUFN7FyLU6/+7RjBhdn1QCAiIPhdx5SWonFMznDMTvEiAY3E1ZDDBSWAQtnTpSAzKvkKoaxg06E4ERQ5HahZztNI7ZcARg2csHPWhBzAiYZmxaHkfiuS0MAGZHQAwV4fK7+l056TpirOfND8ld7bIArRUvrp/uEeHz9+xKdPn/Djjz8Wep1Op/L39evXHPSa8PDwUMqUoEjCJQ2bEAJOp1NuWNtG9a3Un2ieeZbzaefMuL5ccHl5weVywTzP+PjxI37zm9/gfD4DnM4DSX0GEBgLpyvL0sqjGUveLhUopPfplFTwUoNgzIxJeIECll2ySwnEjSCH7q+fC24xen4tzunIeC6y7N0c1q7WnWnIfN9XxlY7f00wChJ7OsZL/w+4BY7t7wf2OQ6v5a+RgfZr5Ns1eNcgzMixzGTTFhJDHbiIGviQNNo1SAc7JpvGBjviOwYYR/bK6PsRPEQ/705vZM+IF6tzdgCXgzxBZtZ8Cw7R5Q3408rnqkNRz5X+O4Y92vZoEzVZmrzUvyvb7Bkox17mWQ/KTgDpc/RCslFBEafzjE/ffoNP337EPM/pClFutwPLVna5EY453VBjfbFkLtcDUAHP54P7/RbwghujdEfquy3ASN2zKRSNIpXnLEdZVu+ZmaoSqMvpmsDHBppvEcyTSVgpYzXIsXdrgIJXXRPrHw6aQDuqXuPXFIUV6OMAxhYkp17w7JnEie7vZlbpmHbFgR0MOg4mkTPNpEFFPdvSc4dmJ7i5clfTNrcnelE0Zx5IvqVDStOVT8vSr6ywf4mEvgMgdKz9BMBcc+iVqcvxoqj6e4ne6gCHyteNTVP+6XTCx48fsVzTao6Hh4ey+uJ8PhfhqyPMDw8fEGPE5XIpQbjrdSk3zTTtMyuFXCGWx6dceSuwXK8lCHF3d4fHxw/48PgBgdLpzHLdr9S3LLEZ6lyqplbIGRpKgA9lydBYYOiWmRduG/fMNo3gqEG0ZWS2adZXh3l53xN2R+5vQGMfHQlyfetroaOrcGG5mnY976/NWRzx1kgf/ceC48bFPhCj5h2KvgGOzJq/Z4DrVnLsmcFM5d+G+x5HQmYs0dkekDW19XYAoB6Sl+2GvKQHMvOuS8k3LTbbVUb4DJ2BlbbZwwJHtudR+aU08G5cBEZ1WZvp1zaGXgNrkxdefR0flPSwx9Oswh7cJXBSbPsdzT0sKzZsyZHu3Vs06xwN/soB1oEi/XMafDWHplm2y8WPeni4x8PDfZqsQ2u7L8uCQFQmKms/Vt+mQ1zwX9HTW77E1rs1f87Lt1fOrJVj8RZ/r07I+20a4WknifVzkbsStCLVrQOcxc9co4EHI5vq6HhI7RNM9sPt18SCupUI0shm2f5aGWUA9Q7IFsM0ji9z15E1oZzCK0ZU65R3DFyImB2BITCAWE4AluBDj6jqfGq3x8hz8TcNDSK3qxpkZYyngPVAGP1p2nC6X7fZ4uIxorRJ7zdrmucMvDRw+uCGPTNE0noHfWocpF6mWGlFqi6Ds8Vvmibc3d3ht9//Fh8eP+DDhw/48ccfy3YU2YYiaVO+gPv7B7y8vODr16+Ypgl//etf8yoOKgL66empdLSviADdu8x1xVJqa8Tlci23uHz8+BGfvvmEjx8/gVluC4pIN15OIDCul7riKQW8AA4EfSal7fs6OyX0ylFT6DFYzALbiipW7E/akrgBSq6d+cWwTVnYzdenMfVpPjd5ifYvhLOKdjdIHps3GwbIiufoKo59eOt+vs0QXTe4uN7ittZOeX+LMVxibvqwNf8qR/ltX7FH6X0E9wEt9uT5pYFu5ZR3Ao8shLJCcTXdgfKH/dvEfN+HMkfkEAoexfXvhlX3/RV4rzoK2nbjuhqjlTppI3A5u4656vMm8ErQawdE73MIRfaOAhzNBBKOGdZbtmdxPHLbNssDQIOJna16tR7zJvha+2cTlVfALyuLjujZFGCjGw4YxSEipv5vTosZBsWPo+GfjeelO1w21MUGB3BZq4vLGKaytSSEgG+//RYPDw84n0/Vh8j0ijHmlR+hoxfZumTwO35fqR/7gxijwIb9XAtKeL7XqA4C8lXrzm8m7yjo4fk6Hq5rNBnVa32vph35X+uPjcq05Y36yoLN8xZw+xkc4FWn166asKDz2aufSh23DF5LyKA7sSp+G9QQP7SiIoM6/4DqrGpjXu9J28LXBjY82uhgwzVf4aoZy7uOyAtkjKKKJW9sgzMjQ8HehHIUbGDDGyRuAMYT5iFv2RkYCUT1AE75u1wuuFyuqQ0h4OHhAXd3d/j222+bPXTLsuB6veJyuTTRU2bG9XrF09MTvnz5gqen57yVx9CYtQnXYF3eh7zCIl6uaUVGxjnGdOPM/f09fvvb3+Lbb7/F4+MjLi9PqHzIOJ/vAGa8XC6YpwmRgXiNWGTJIHNZyUMUMM8nnKYzTtMFC0WEfJYHcywzaNxcC8vAoWO58DZ2z5Fxnsc0gDozo7MTGsOGsAPFWw2RW/JJ/2ADr0HwZk/Z2zDi1deCBBvQNm69ocd4iCSYUb6+GXgGsXUE7fdjPXTQeP7Vwds7Oa9tJw2eNezFuuNbdKLFPI+Daq+Ho2Pf5CX9UiIyKiRzoPgtZ62xDYgQlFDWodRSb45DFa3DbTpwi3kpnahc+kZAOc9jDR+t2aSsQXwspTOTVGtOJoWwn3+J8oFsbVl7ginWwbT5jtpmx9XWsQxH8NmaHffswbdyfl4LyRbFOwnr2t49gY5DJR/MbyduLf2FH2NkgNMKZ+YF83TCv/zLP+Hjx0eEQHh5eUaMC6ZAIJpK3joPom37IjGawHWYxIat/udr6WHb0uPSgjepa/N372O157yxa/0hXZbny60FCSz+ozGm6xO/6cjYeutxuFZe+u14P98c4FiWBQsvjdM+6jj5HEW8yNuiweMBbhlAp+s6NqYIayWQUfr5UYrqD1PylyulzxrgGEYQV6J6RTAovJsrV9G3exhlo35Fja4HkK0RXLU9xrT16vXS+RG/+pulnVVU+m97gHGdNWc0eYj8yKL4iTHGssxqmqZ0OKeJWspqDrl617ah4uphZr43glrjw3m1RgrsESXBMk0TzudzjnanLTMvz2IkJh6RYFN8fgbmKbUtxnytcOJFVgceTdNU/tJKoRRg6ftMH+CTxkjXq3zAfz4CtygnE5xsf0O2YoXvDNIDuVKe+ZjLckS5Uqb/8HeD4+Gy9wLrh9d1qo+jGuPou8j6YofamY0dNapyMbcdQtUWTh2ya7My7dzdZuF4jwBBW/7fJ7yFoUTaGM5QV/fcVp7Xv33A6x3hQOFe0p6sWb9y+nF3OHSgl7uxITzOFSM7TvUTweojyji2+XWAg5jVGcnb42k0q9mlW8k7ynfUsfJsLW1bjOrwbCcvz/5xtD4b78HRoMUt6ddoPLKvh98lkMbvM0a9Ax11/fbdYSc8GbpdWV6dtu7NYgf5V/M5fdpNTOafl5huSgkh4Jtvvinn1C3LNfOxOmwTuo+b0qucaHzFZMdG43eNaLRLbjmTq6PA2ii4sRVQwIqtMJqg9urV7Rr5ViN5sQZ70+7h5TU/1dY36gu/33ah2MDNAY4YIyLq4SC2E+z5HF5wo2HaDHuilaNolhvgAJT2EgVK7WBSz76QyAdvwgwAZjfiP2LSIc7gfNZCXeUQlSInkDlQk3RBWbgQJnuKr6pHB04oRxNdpSkORBn0lXLNCDWkrQxb324pZwDDoIwdIN0z99tmvEBMikwin3GRVivYYJDehlNPdGYsS8W9Bg307mEd3d4efQk3QoxLOnBMjYN5nnF3d1cCHPoqWLEbpzCVlVOcTXAJDDPlrQHEpVwd5CCirq8Eay7OlzCcN+Y2m7cLDiv6nWXpcdcqtjpDsLdMLzi4B4cteOuI9xHoxx8D7DvdfUDCU1aNibdRwjHcEn5jWnn9M5IXnkxYw2PLILJOyV54S77/+cFv51vy85E+es3ve/BYczp72bJd3610utWJWUvHzGWVRDfOV4xSj+f78cJFdZRyckClaJ8miMg6KxRZG31DQLtaIzKiySsJi6yqarPiw1lmqfS1DurYvOEFZ7WOlFn1ZptfKqvNHffnSO+sOSva0VmbcPLA20496v+RLf+WYMecdeB03VtBjvQSR9XQLvz6eqp9sTbmDperZyFhmsKWE3Nzd/R9mQwzNVloRvWAb0t7i3OQcF7yzX3TNOHbb7/NNnWdvA2Gz1perONN16P9BYa62cU7FgC9PShlrX2342zks3hjTQdcXBtCiyuTxgturPmOfoNr2SO/q/MbibIfgrTCZKMaOyZ1IGMPviPduua/6d+ddRCbcHOA43Q64RSo61h9Zc7IUdAOZf61KXuLsTwYGbRhmsoJvwLV2c1p8oGp5Z5m7awn7QowY0K7nzPGiHjpl281+BJlx5M6BinlOIYSAVgu15SHCLhWhhVcxWmN13z97ExV2OTgy7IsWOKC5VrPbQgh4Hq5gCOXG0Pkqlw9eLld2uJRXX1Iu5ADJLVf9FWzWlDJc39Dy0Dhh7w4nQhLvGKJaVtJEnaps/T5FolGtX+XawTztaP19ZquZ2VmPD094XK55HNkQuEH6bsUhHJUgjZ0GqDuiQDMlK/SjYyZAj4+POJ33/8Wnz59wrIs+OGHH3A+3ZU+jyHi6eUFMUbMp3NeDgiAQlYtmTdiQMjXyM6YMU+nwtcxXkEUcHc64/nyoujAxcDjTsE4TdqAo8aWN67XDO0tI7x9lkF8HIcjde+BkfIbpD4UaDkOyqDvirYG0NGAxX6+0TTdQ5ujxvWR9EeU9VFIqqDVH/rZq/M9gyLvWbZ3+Pia4XgE9tgAR/KspR85jq3jtX9MHw2cjhw7zx46IpuSY97jtAcPbdgCrWEPzltCuErdohWFjjGHJlSZa4fVq4qRJjWWdvIn21hdK3QQhfWn1sP9ZFvXz/JeTQB0jjdJe1ssyhaGYkspnOGP+bbJA+dE/S5pPBvKK8fm2zOe9ETSmi0u6Uf9uVfuCXjl7NXTNbKleHADrO8wtDPyZ+SY+nen57Um1w/ZFk51ESgrj2WiLoRQJsVsn4vv0Oh6S6hin88NjpGTX0AsK6flRsVU7iVeQES4v7/Df/kv/wWXywv++te/4tOnT/j8+TOuV8Z5PlWcnEBDsujb8ZnKfunoqdvk0dWm3ZKtOjhQ/YiKowRq9O2fnmxu8GMAS3RxtOcqio+3xw6QepblWi6fKBPlmfmJKPvA6San0jYAZZUTZXo7KyCnoLcT+ZPVut2j4KmVIel96um1smv+hNURuP2aWHWLilZ6VlnYjtfOYnH4BxJoLZozirqN8h1R/qVsFUX1ok8hec9dvc1gof2G+yiiJcLIpbOisVx7KlDOvljaa3vTdg1qaO4pQYtf83vuNFLPut6Gjivtkt+3aESUtmlINUecLo2HJ0yu+RYTuVJVH4TqHcC6B/r2cLoiCwHMS9N2Lcw0LpMaX3p1D3PdcpNIL0Ze7d/a1vq8LAyiWl/BkWsQQFEmt3ls0OyhwZpjc8SxfQ844ixZXG/FfY2P+t+SULfjwyvDHtwrnyODtCnPjiUHxWE7h81fN871b6PziNbyvpeDPnI+Xl9fjSaN5N5aH70lHAu0Nb7oEDzcPQftaN1rdb01D3hyfv07l/E5wlHn6XToBv6dBhnoU6/OPeDxnsfrXj3D8ao+aYSjcmo84OxAle/6U6FWcC51OvRl8x2ueNulp7zfpH6vb0Xv6nxrNu3o/R4Z6NnZI7Aydy0AIvbJFs5bNFpLs5Z+L0/b8gjIZ8GUjVOHyvDes+HJhZMTyXE98CNgz8+zdN7jx6yVbXFl5hLc6IDUg/zuBDfWQPsA2gEV+RBCwMPDPeZ57vybYq8wNweeVjpQujHJ+Dzc3bhyGxyxw47waseHxcauZ03uGTu3tK2z+7RbxpwvIzDBLs696Pns6N95+Nv2b8k6Xd4a/+vf7fNeuDnAAcXEukEe4msNTdAu89ojLCysCYf2p3XGTgPPGfDwy1/bYlECE8LjXF2J+juXZZW2vfagVn0QjEejNUVlgQKVE8vF3vDTi+CSzxY8W2VZIpbl2rTT4rvH2OvekV56ZQYjUcbRL7fma40OZi6Rbx3csGlGOB4B6c9A7anyEm0PISBGbgItnK26epUvkAKz6bmstAAhhDr2akAk100BEUv5TW95YpBib26eRdm0puQ6JJ7WL9h/ztX1z6w+HJof6oeDzhTB7W9dSuk72r+Pvc24L7Gwsl0e7Sr3bCg0Rr/zXMsov+yCcGB94NFhsjaD2zl56B2gmjbzvw0iHENHhGGqnQDkMmQs1ucjwI2x0bzP2CslaH7bjfjuVMclmdF/qpTehaBKs2YsO2WxyrMHLPFdmaGSH+wsveU0dbfRqeodtbsVVYVwFWOh0oo8VNzQFZmSWwNa0vSHj49gi9JbQY41+0yufG1+GdEhQ+1Crt89e0D96wVx12DNvtii28jI9mwbz4FdC3CtOWprtrNXnqZ6EWHmWb6LvVSoqnStiFfOKxSI2jZbOmh8j3zfer8FWzhErtcR75Eua/ayLZuRVxMBzSSm5cc153VkW1obfw9oHbrpMGdzzx2DaMfnCIMhTanaoiEE3N3dYZ5nTFMoNwXqLa/NWFemZ/WVDI/SWD7Zsdnh7PDj2vjTvL43ra2njH0QDhxJ7OK7BlY+B0or/7s2mxV0Yh81MqqzQ8zvG6An00e4HglcFL+NgaP2/O0BjoEwsBFrYKyEJE00xDviBI/e17ztgYn10EFzXoW0R65mcOjY2+EE5vHsY06yAXXbheAt7dHLDrWy9AJJkrcpmaibrdcRRbAvbNsyRo3QRnjfT/qGEql3NMtgFfmI+XM8uqxMENBbVHTAjXM0QNNOO//yJzenyOoJ2bJCFMpVsq8NbgDA88sLeFlweX5CCAHzPOP+/h7fffcdfvOb3+C3v/0tvvvuu4LD89entl84q2vKi8kIED4uEduiJALm+YyHuwcgAvES8bLU7TnpultZo+TvY9QjiDBeAtuB1qXMrbJUSkxMLIrGGTCat1G+zDjSE4f8eGbEZXA1tGvM907MGhzZQ9gsFjSNYFVv4Y0wlYCLNryHsilouWhlSS9bjrD/RADs4a4DaMb9qGc1z4zkVPlHUYpxeNxSSOOolNfahQWXw0ETiPPH8K8fl0DMbeGHoxgdqcWePiBhJMAP8IXcvpZOa7Xtx3149ePR927ZdaJlxPCNPNMXUMEEJWw+9adHWXE0TNCDQsDpVJcG1yT6WcPalfYtMGerg1td7OnlI0AOU3ljZU9X8ah+cXCwz9iuuPlp1wI5W7C28mxrYsTOaI/w2nLaVIkmv+emat4h9QwV1Kh/EuuLkYvtK86LnXyzwZxRe7x3a7bsWpq1AAolBsLibSfegCT71x209BkQKFlPnr7VY2oUIPScZ03fXfg6+t7bFg5kW9kEOLYopNPZfOJIR2T7Jtsg0xRwvpvxzaePuH84Y5oDLpdL8WkiL46+rxZn0rWUhWSWnJml7WQPsO5DeH6kF2zy+sim17/p8/o8aN8zQPtt6OOyt+riEEIJbrj+uBr05Vmu7E2F9ROUjm/p4Wr9yVFQtx3PPt37stGk3QO336KSDxkdRdL0YF2L+AOVYbuBKL+vdLZXf7vioZqOUhtAzYxkimin5/Fext6ASI7GEDVdXUkfbafnyslpi27PHifbYyhNC/3dC3DoZe5eRLm1wdYVlhfYGEWuPUfMVWSBwayumyUY3vIGXV3tIcv1JLAhqzYkiKGvik3bfabuetvbHRCAuAZmNK1kCd+yLPjy5UsKtFwX18iu+xKBGuigdnuNaidQzyDhS8Q1nykiZ44AaPYzD8erMq4Pt1s9j5zDjv+1QN6Rf2/9a1B6eEWYS3lHDGGBtX3SHogIXDPkCk4HgsNWqYxAy/JDCjfvyd0LXvl72tzWqZVyG+k4hLvwuVXyzc9HxwE3KJXctpzsIeoZrveEI+NiNGYlhUet4laZsdy1bXDY7RAX4fE9ZWN9LAxxxoA+DV9w24dE9bvDP3oFpgQpy/gSvFacYZlsqM/72uQBR0G36iHPqfacNOuQ6QAMZ5okbTx23HU5o/K7dlH/uNW3a7bn3iDCyIkavdP5LK10ffa9BmvveXQaORneO/s8OpxRfu/T1zP2BD/bvlFAZws3DXsc1l1tRDt+D2nrgaPbfKfqVIYNH8cGabZwH5WzjvI+/k7+xoZPBV8OruFIuVyiFBCb5ykfmn+fb1EhXJdr2qbNXLbTN7Y/Vx8jUJUfup6I2KgKT1Z4gQrLp56P6k3K2vT6N89HHdkyB9f6Hpbnsjqk0Y+jIMSg/EKPlLkLwI98A0+OrX1vfyPI2WRrPJ/oOvx5CK++RcUy1UjIaWG4BbsH60YZRLIVQHBrZFcB4dOUp78mNqfqcLBLx12mUTaPZX4ddSvueGOw1Xnc9hlV8li6rDBy4wIoRpU0W3sEm3atDRDql52vOTF7lTNHtYIDNa84/D6da4BDAjqi4PWfPoND/kJoA0slsKDwOqKI5Moyoiog52ku18ICwMvLS1lJMgU5akkZOPlPH+wEonxQUBJH2viT4EbZo9lsf6napLYjj5jSVkKNmh936v+ewAbm9Hv77BrgO8o/xC+0bQiPytb4ucp3p9Hpjdt9uO9rp2dsjxwtr1xPiW8FqPbCHkfkQGkAqJFRXn1vU9cvC2vt6N6x/HO8j/bopKNpRzzkph0EZdYcXv0sdFrj/yO8cJhveBy08MqzzkSXXgJ5Fg1jeHHzU3vGQzFrnKCZuyjM2pkG76If6wuTJtc2Mg512Z6DykDZl5OLa+imnAavf9bGiZ6Fr3bOCMd9q2C9ske4aJtgy64f1eVi+jPJNxZzaXcO6mew1bMObqT39fyCPbr9mO4/KA/FsIQNUCgPiOoPR3vA5wuLQh1L8+mE+/u75kbAyO05gHJ4p6Jwta/Y9lsWLMUWrbjs4ScvWDHSU9autzaU7m8viCky/Va74zAUHVpB6u6C6gfBE+cjXt/yhzx91vgxBve3sIfe7JpYC9oR8ARAw0Bx6ZTeWpBDnj1ha+sKRIjol3uJryjPoiDa+Ea6MaMX4GlvIsfxNUWlBK7DMZpBMoKiOKGCGVADnut75iQMOA6WIzWGhXofArzImQ4A6BtldMS+w7WDdPKwlKMFiq5PC4hRma0BFcv1cAzuR57CvwqwSjmNgw1sCK6yPSUFOGo63bZxu9eBAmEOEwgzpnDC3d0dPn74gG+/+ZSuhz2d0+0t+e7Xq7oRhmjCNIW8YiMtQQNRuWL5fHfCFKbmHJF0E0zC93Q6IXwlIHK6ncfcmkNiCVAK+FWWSO95wbvAeyuBo0aFBJr0u5HcAo7zwXsZd2vXpfkBjvWbLiwcWTJ7CwzHvDGsrUOk070lL+3RQTeWvOmI/2yG0X9QOOqQHYG14IZnGGojTjueMUa8vLy4Zb4FfxydUezy78HBS6InCEbpiIqXplczSZCgs4mq7wMwF6OcgKRLqS26ZCl3rOc/cHq31Sxx0tQNa/K+0IUZXA4Cl821/vjeoqVn6GvH6r2BM23q83G96uFuy1nTs2tlr8E8H1s1WfSo9Gl+9uqxh2OuOX573nVlH+haEjst23DlM7dBdnu8NbQ+l9S54MOHe3z77adiT4nfRKGOsaLHXVJYOZntf46rDVlziD07SI+tv1+9y1bMFRjpnK1D6T3Y+5sOUFiaW19wmmhYf98vx3X17WdwZATsGQ8jJ3YtyMHX9iRdoDXYLVE8PIZRVAogSBSrvk7XogoRfedAz3K3jvqSPzGYVrAItu3tIoBUlbeFNYUo9JfDe3QeSxv92x5nwcPBc6I8nL0BZdNpvvG231jHBgCYGPa8CBmsqR+pWZWh8ViWJV/r1a7esLzVGpq33aAygnTziVzzm87gOJ1OKfiQI60pKAHM04zpNBcahTC7VzDL53Jd8Pz8XIJSpQ1cr7o6nU5VoDsHQnCOlrUzkxGsbll5LawJ0c2g30b+cZm3424Dc/sCfG8B42XEexw0T84WeQt0B4JoOTMKHB/CfiddRvLD0yNvXfdry9tfT3IQaHiAxGvKvh3e06DbM05qsE1c0revz45ZV6+sjCePRo3B5ZCwCxw77y2uoosqvozlQFD5KL8E8m0xO/b2OqJFfohjptFp2pzTKFiMnFsLANSJC8qBg1pXFwxdKdOm32NjWrBOwloaZnZ1rvxm2+iVecT5GPUj4J8dMhojwot7RYVnb3o4rI+r/WlsHbYtR+GWIMteeG+Zvqm3pQ/eqF2dnCMUn+rbb7/D7373+9LvzFwmPZtxxnocEQg66EENDzLHcgydHMbk9b3lv8bXGozxkczWv1kbaTECel23vFOEKSFYz9JQONtn/W5tYt7SYhQ40aBpI76M7WvPfj5uyx+DVwU4pFLvJhHPmfd+z18aIq4ZJGvMucakuryUru1I5vxbM9sP9exEoPIgXCeQP2BaJxVlqdseIThqqwgQwVnXpduvb9fwAiga1ui+hqsWCFb4jAykUdnlmfpFwbU/att0wESCVzHGck/0mkGjyyBythS9gZAKVPexXq/Xsi2FmfH09JQDIBOm0wyU7SKhCQpVGiZrcrkuuOazQzRcri+4XC64XC6lLSGEtPIjFxGL0ViNQkubI4GCJl/KPPw+KGA1zSGhKFp3J6yOP8sr5Z/dyOzWccNi15yx8kCuYlKqNq0A0nlXDOKjcDgvO6ck3TLQNG3y5+Fyiqwh/9nUs79cGIbhvpMp/8PmBpKtcmvm3UBHYwomrc6/XRY3H03iQpMbBavtC2dMdKhV5Vdm/eGlk9+GPJRKl9lTghiE2jhUv5VcVLNnCBTS9kvEMj57faP1pkVz/x7lMttrDPY9dsBINjTvcp/WgE2Tsksf1aoJ0Q/UvKhf1oIQUu5RW2UtwJXQWZeHWzJG21CenB2Vv2XL6jLLGNJDbWXYla3YLBMaVcYlW6rSUqrfkuvWrtviqb1leWULbNURDxwySkTlkGn1MtXTpeZGtowCXLcCkVfnGEbBDT2+13jtNVDqyt+nacLHjx/x7bffNrjpq2y3xrHO1+YRqh9rAzN3W/BHbbH1e+PwKP5HOeMoL4WwLaN0oEb7ih2u1nd3ylujjf1ufVEb9PDSevgf7XPgjVZwrN2pbR1sgbbzq+W/FtAYOe9CJH8VQ14eqAb4GDifHK2jhv5WGPWlK6URLIROSNqADCM54kzU0dELFFmay2oFYV6Ns43WiwN/vdYrQxsKMLvvbbutceSBXV2i+0+e9YoD1zDRjoCmiUqacE2GVB/gqMp6iRFxid0qB2twWBq0fOP3zx4IFBAATAG4LmkJ8k8//QQiSremPD/jxx9/TKs6zufcxLGREzmvwGVgCoQptMaTPhDs5eUFS7yC81asqeFhBlM1Brq+4GOHJO01TlporC9lFLPxMY4EmShv6Wn7rnWo5JkL/4zArjI7CkT7gy0Ebq7yBTLPKWfb0nUPnZk5yZnQj11rfDd5jrQ9CbRdHFO7uXZyf1kVNb2l8cLW94OGQpG3+p2q1z4fAgZA9eTyRrYR8rXdXArev+DjlmDQAdJ4eOj8G2Uxq9H2CqPPy9f0y6Bs/ZtyBdvghmMbbI2n9Er4RXi3fif9nHWWMgdUoIMQKWa8UqADQc4GqwF8180q+O+9RSXJVn3I3whGRu9Wemtr2TxWntjzILx85V2mg+Ypr1zOCWSLi6Vc0QiGBp6tutYO+7vwlKWBYOAFldaCG7oe/ZvvnBD0iuKRfLTOgiSrthLy1uyEOcJ6v6/Z/n29vk2/VpZu79rNNZJPlxFd4eVDoLrld638jFXNszE2bgoqhGObyPRqZBvcsOlwwA4ZgS8PCRSAEE74/vvv8Yc//B5ApZmsIG5srB1kEfnHQLrGm9qM3niwY4zIX4Gu22IDQk27HP/KlufZY63c2g9HA2ZZVaz6UlKe9dfX0o8CHF65tsyCm5zB4hxzMJZlffm3wKtXcFgENBPI89qBKykdAPSnco+2RFhjZOu6LpmtqPXJFWmSRnCGmmFmAAGUr/UjmrIRkd6L06zb1jC0DAig3JMtirYLcDCDKZSoO3NsBLOksSf4ynuJxm0J0hEzj7ZqSF360+Jkn6U/pimUZy0Q9HkX8l4OGxrijWyQxvxQDEtZuaEUmqpDAixyjop82sDGXuWT+qvS8ujAi5wORyUELBzBC0DXC54vaZXF09MTXq6XtDUlJGOl2Csi4JGiGleO5dyVyBEhL+7Ty331NVaJT5HO3phCPt+DVSw8LwFsggs2MPC2UAWiuvK3YKWcEOJyezPACKDGsdFsYZ9D1uURQBAakv9MAZjDDBZtFAlMsTxHSid4E9dtZYT8LEbi6nOld+D0bvhM1F1LveXQe79ZWSoyKIQkb6wBeNgQMxDKYN3HMwQGL9GJHFB9bNLvK9rK+71wy7jeB61ToVx+tK3s3DYnf0esf8BO2JL51sFd13/tdeVrdoCtcxRM8fGqcrI6ozWoX6Ue0PJTGYxtOWBEdb7TCLxg55EAh05v27cV4Bg+pweQaidDZGu+slPJ2SmnFwXajMDs6BGlLZsBKUDFOTAissZ7jlmegwF9vkHqjrTlOjKDlyXJWAYQ/SXtHk332HHmLfQtFFvleIeM9uX7wYfR97eAt5S/RP2ZWmswmqhdo6F2oEe436RTI7oJjjVYc1BfhcdhIMynMz59+hbfffd9qZdAmKcTXl5eGjtcgr9pbKdD9VMmlAkAyiuTGJSdgH1gx8lWkE78Kjux6V2JvFWOyKqg9fM70F+spDBNyM5Qc3aixlfzqt0uZM9vbOQurCTox6lOPwok+ee4VZm1dobkrTLh5gDHNM2YpogQJgDZi8hKBqWD9eAalUTNrRgWjjihdgVHifw5jgEzytVX8r3UIw5PwTC7TCQbwABxNynk30l9ykBATSouGxUlWQeyfBIoLVUNNeKoO3gkdEcC1hoHlp41yBA7OvlGWW2DBIgkX3X+axtrxtq+VuCmv5gf3IFENX86WDMvx8o3qtTTlBKRA6UTMhmxeI0ccxtjDXIAdXBzDhJELRyy8ZMCCIwwTVhiumaV0umjNb800uNRbRTFFCAjQZlS0OP55QXLcsXCC8I0gSGBCoKssAxAvv41G3A5CMZqL2INWaSKF461FyhF19PS1HT+Nwv5AKVAAqi4vXK9UO7XvnX7gWr+lkdbFy1wvpCZWsefOBuVSEGLEsjQ/On+cR5X9R1DFCuXZyFCfZLnGviUugiV/zXu8l6e9WcqirXvbn7TdjiX/mjkOld8+pHS9g9DkMnpi4CTMjyJu2/VxRAa0ViFaF8m9d+Ul9DMdlDbx6oHal8ZmgMiL3MObgv0dKXmIkE9lSM/qhuzKFRdt8tmyfgGaRDqwCNANhYXHdGF+GjjuW9FLdw+1S9sgis0SChjxhbvYeybQ+qN+/MxrmtWUhk+trqeyqF0teLcndCTH6UtFpUykI0Ngdz+KtRq2RkvJUzgDOQ2SbGd0ve0ZYVwvSaHIOmtBUWqqWBH0imTy9e1Ebp/oHjAabP9gaSPYTjGtMgJQFieKnvsNQ2KIFU2RFNe+1vfJKr2BZK8kCEWIFt/UAIfQO5OOWgblFYp5P+aAKqps67KUW1Xgl/4grNu5pxf963gEMrtZZS2zypd49Wv2bgbQprvm4SD94TGgWmYgOsfo04OzacZYQoIYcq2Nlf7rRQh0sLKbNOmpu/GQvQWx2avU+vlG/kZXvCiBiCo5RML1D1Iqe6jrhPo2+D5RHri1/u98R+08V4LaNJKGsq/EQAKAcv1mkUD4Xw6Vad2WUBIW6vP8xkPdw+4v7tHXGIZM/EawTGNSZrn9F6MYYgJIBKmGhOybSiAwBwa3toTtNhK49FW59cYNRO5yh9sbFoo9E3HSrCmJGzsMq3Zs1yqZlGxZ4r514ryFm9nO04U+5MZFKOiMEp6HUSWstLKbu6GaUqfkoagmlJsTNNyZ4wU3si+CotTWCpJWZg4x7aOHXZ/c4DjdL7Daa5LTlgNGh31sqsCPOFzXRYwx2a7iTd4BUZnfrgBjtjuw6uBDyF4u/1AO6Gp4+sAbIzBbPmK0doMFE/IFOah9r0SfiEr2oQV43J5aWiu69DbUrwBbIMbNjIX41LOa1ibbWmjf/VKH2FWuzpH2ticRi4KszSYUBm+rjqw5Zjxkf8IRBOmPKBksHM2cKZACFRXcoCRAhh66wrnwzfTjym4EBdclyWdVUEATWmGe+GIhSNOd2dc44KX6xXn013bpNJjPYjxHwBcxYghwjSnA0QXML48fS10ns8nIBBelqtTmik7IC9rD8WJlSWWGhcRWjJjlXCXrVElEarUzHFntvz+SjBOAGWFJp9SfWkBofoVQRzaGqwQa7CkZyColgckJURUV06B07LVeuAjA4ilfsaSeTfJCDnUNtWe+amM4TzGlEAXLmCtmYply/obwOIIQLRnKiMfic2xHcepiPEJ2Jb/WNcn4oZSaztc3gBKWfl2AnFeLC/akVNW5DSvK106OWCdWIuHcsyWxR4E2FVfIEq1BCMva0217ETDUWC+BcUTxcHIjoDoTdWa2jyre9a+e0Z4bUMdc0b/aAPNyN8Gp7w02OrlVDbnJlXirk5IaFVp2rAFlv+9yYsW6qn7va4U+qfnLPpsjerf9j03tIOSb8oIFXuIQklXDWWHRkqnExEulxdcr0s+fDrpYGRZFAvDMqYpIGzO+Nbfw7RtKBZOU47wqF9Fv4xsEqvbBY7OKjfpudYrMDd2WBltaWUZUHi1/i7yM72KJV3bO/Ks5yYlSCyTYkA+LF+usy9Bjzrxp3ELauXqJdYtw62zlO1MPT6dbi7ySl35zoyGn6uuCAhTfdfbe3XlNThgWdL5XTOdMJ9OmKYU4FiWxcwW18mvBjp8q24kRscrGlf7LHh6M7seLx25rnNrC4OVr6G9bm4Ieuqhlb/q+QZFrGfgta1u+1P8Ir06AdqG6Auujq6CQIRrtqNDCDg9PAAArtcrLpcLwt0ZE53weP+Ah/tH3J/vcX1Z0u1/RLi8XAAAU5gwTWc1mShqV1lPgYp9h2zbJ4z6W3HW/EVZxbyHljHGukXJyDHOdJH6xC4gU0bzbGyXSd0a4/1e2gPUspvx4UxWiU4p/iTVow4UHWQSGZzk0mL8xzVfcrRQAFI91cUCNU+bPpUdujooi0XKuiyyJYpaZXJhHA1Z3Bzg0ATxghl7wBpZUq58egeSAH2AwxpthSAxIjJBb2Gwdae8iylLcGiVaf3YYcSZ9rSBAkegd3kI3Fyx5JfrKSgr8HSb9Q0j+o5kC8zcnY8x6m8bPAkUMIWp2YaSbjHJqr5zUPQMYOugAMrYKE7gtV1yb/pV6hUFrG9N0VtkvN9CCM3VvnaQhjAWBGvAAMoKoMxiZdJaGcdFslVfYV/pUpDtc9UGUs5Ux1MbdY345LVQ1bx8s4hYXtE5PKS5TR0j5O5nxpLJw/l5MK4cuYQS1ki5k/JhRO7Ht3YmGWjoVgMiTjO4vuaWMIfAk3P1++3lbtYrRaurtTlmWuVZGJnJLOYT5fT5uW5FynQoBk563oO/F1C3RlBnNBdrg5o6tOzTZUsZ+8ZEckiXYdCyd6VE1rQG3dhY29IvWzDSFwJe+73vo3dH6t1KvwePkk7pdrvU2OrO95Bvt+gKwSeXUP7koGl7phWAzW2e4/K3QdrgjYM1R/TdwVb3ntV7ZYsTluVF7TKR8e340dtipb+kL+V8AnFIxXbR/LNGX1LbK0aTi2tn5enypZ+r/d3OmgscDU79A14HegxaeeWdB7HW10frFdA3+QkO0zQ1Nvd3332Px4cPmKdTDkuEMh5uCm4qo2A0Hkblbt0WMvo+kttt8LF1xrXtKKsvWH1vghNvDHas2+82reBrAxu+L3gcH4+W1ncc4WPz19+P4/HqAIf3fo3QPlO3y4YtcfRg9ur1nPzitDKBMQ7ApHx1BUG3Z8/piFbY+1T3cBy133aqVlRaoNly9yg+jbcGfYbHmrHoBUtG/SvvKFAXUNABjgbn8tHToG6f0HXUaOKo/tE1sDq44Z0FUuuXOtqDmxLN1g+5GkHyndrlX1DPVL6SCnbsKFiSpoNeWufQCLgmNDCUWr2zJXjdqihHRnH67gQ1mq8mOo/xb+lNK5CTTtm+3li+j07aLkFHFeiACoZ6sOXcNLgOlNEWWPlgy+jaiS6e8g4gtcj8IwCuK3AqN6oc5DzXmEP7PKp1pd1e2q5vpEOcOkZ6y99X2uVOxb5iDG3WMDAY7PeR0TMqQ5czyrdWzh44SpIj5aeZpTbfliF1C7xL8JfbZb6igzye28eHbVlH064Fg3724Eat2Hxvv7J9zybNniDJKP2IXZRNk/TFsRsOtBOwZvcWNAZjdeRk6LpsGZ49xUhnzegV1ls4vTd49rDAW8nZX4yn0ffpXlv/aBrfH/L5SE+MWp9knueyKvy7777Dw8N9fteedSd57fklHu4NjslwdnlvJItcHb9CJ217D3HS6Y0sSXhS914l2M2XW7h76dc+1/Lsg21cLM62ryzfMLMY6N14dtv+cwY4RjAKangEL40BykzniHE9xh45Ka3zm/b3WPw0pOJaZTJ0GLRW47Ew8QbPaEuIbV95p5byeeV6hscIbD7tyGkhVJp2YGDYPo15ObNdHZEO2TR9qVZvNMKOZLljH2whQheY0L+vBTfss+aTInA5Bb2aw5DKICWDy+2Gon22348IoH5Boa/oPf5/Dxi1o1GM6dcuaGHz6Hcp/1r6lg57HTqBrduD2v5Ks6qjsmwerdS9PDUQld+nwTIsd60sL60U+Z4BDqkl2yMVzHO2BdomrjkbKpZkg1BbsmvfGM1B9t3BDflt/6FnVp5v4fXW43QvzayMEH3xPjgdL3MP3eq4SGdV2NWK3udrZeOaY3XUWbJyS9tG9lD1o7gfcZZsnjWdd9QOeS38WoIs1tlbc751HtunQlsZa7K8fqu/mBlx6e1nCzpAoa+J9Oz1pvy8Hcq/pv6VdCffdhmVu4e2W2Xcku+XDHZo0LywZquMeOFWe1XsZr2CQ76nSwWmtNW7BDge8rul4a01GeHJNPvspVtrl+tvjnh3B220z6pXeZbfBraH0G9v+UdhpHs8ebTl2/Vl+X7xFs01vW1gvsgZE+AAarBe28051xDvEdwc4NAd5jmantMs0A26kHdYDYSzHbSv2RIzcnTEma6/J1dgZCwX4i/rxrQXmPHSeoxVdqSNgi0qj3XcPdCCqWeeWqbkl72W1snXeOtrYBXiLi5yhoelhxj+bYCjFOW2fTRYLY1HylsHN7z83u+kPKBbjGEiDMfoaxVocrSOzeL9EtAoOTOXv4cCnoG93g/tLOi+PPvAG9OeAbY3CFHKaAssZVj+tXX+aoCqI0/5mVHHOQPtLMfOZwK6WQCgD2xrWu2d2Q5h4xDFnQGydeB9TH5z+e9T7nsa94Eo3Zt9AJe18W/bdl1e3izo8Nb5t8DqIM9Q1GmPlPsehvTPAWtBpF8SvACQpbO3tXotGOFtqRLoApKTb0PboJ7Iz3meO7tRl6vzTNeAGBfM89xshRqtdjwC78k1R3ny18pbI9C2ubVT13jrFmBOq7DFJwgh4HJJZ2rM86xwAf75n/8Zj48fuiDMW9gsnDKXMqSdng86qmOP/BsFLG+Wna4v8bagaaFvSfFsUX2Go86r01V866Si58Ou6eNRkLL8lfPaernzFvCqFRwNosbIlNUKAhbx5srTdIS1K5zlc6vBlhFLRFwsaoNHnz99tocS2QPq8l9Q9TkOh8c0GicP3AFJfpBjLb/+Gzn72gmQsyjk2TK5VdbeO3voYVzydagqGCXXUup9aZJ+4X7/YN3M0r4HfANCt8ny0NrZG4Xumr6FF8cD+JYAB9QMrjU8RsbLXojM4Li4AsI62D+XMepBY7AjzQ6lGwP6HnfpMKL7WpvUTylrdTS5/KPqbGJsCUvW30teBpXbDMw4ZRUQ4xxAzQGuus2lli1fbdNY1SW1yJ1TJMECUsEDU0Atu2/wXj44zI9Ut0rJbTdMBB2HTwuhqMqEknf8XDAnqI1CmZrM+cad9llfg5vaoecLua6qKLp8PA5fG+SQ8yBSNSM91I/b94CRLBjprj3G/61GdaB9B8Fp/DSsGc6BApj84LzOc4tsHAUz9fvXOhq2H0Y4HN2i8p5wpL1HaePZNV4Zr9Wne8GOizUnSK+aECdRL9nX6bx+t3U17WJ/dYVnZ1in0DrKvQyaEbnFdzRebhlHoxUcazCy90bvjpTZ4efwW6H8AdYipWcIVdfr533l+LLY2ugjvrFlbYEX/NI2pdQbQsA8T/j06RNOp7nY2h4OGtdDwNzpaG9M7B3zDb9y73OU3/JnkHYLLgMb1ZZvnfj3DnZsjUO9CtDTL+1YGOM3ymtxsYGu+hfryc6Dsl8Db7JFxTp8lrHl07tjnogghy/a39cGpfebJUgIId9EsI6//r0dMHINTqsg5KDJFIGq53eMmHZkoNjB2AxUoccrdLMd+MJouj67jcQKSCuEpB9HTj5RukHFZXzl3De0Qpu24OeLm7YuZzDZYJvXTi8gVB0gabdvYN4W3KiYa+U8UqqH62AuJxmPAie67KNwJM+Wcdm9owNpnXeinFwcSFWQcrffVUCjqwcqiIASwmgDIgqnDlelxMtNTtpRRzve9WdTjNIznFHmBqsadNkUdtmpfz+TfyXIor4zmeCOScfqU8cf0jql9lBizgGrQhf13PgAzLCdR5TH+0Y7RuPxiPGst0ruMcCPKvjXOtLy6cnuPWXf6szf4hB7utZ1ftXqUHuGgGe4vwW8h8G6pSOOBjj2LJf26h7pgZEee2/YE+z4uUA71yPHW+iuedE6GzqQ4I1Bz6FLQcJ2hbNNK/Xq3zy7UNeVYAJxi6cX1PHzrsMtvbUnuPEWY3ot2HFTqco312aHZ4Ks6WfXXzDBB0/OafxtvtHvo3QahKenacL5fMaHDx8wTTXAYVcuWbvX67NRG9f609r9t7SHnd8aWraF5ODUepDDfn1PWWn9H4EjNkbfHlo1K7XsWgs2eX5ZN7moyvTKOgo3Bzi8pcIeMmudKe9TWX0ZWmB5zvYIdLlRGbV2ENWOQUmjgxtwlrdrpZSS1UGqt+ys4WXbKZ+jgTXq6LXAg+DS3WSiAhmS7nq9NucDyJ46C17Uz1M2OjBjhQOjpZPGpaELfFqkfO32l1GwQgc2vCBHs5ojl0kgUCAEnhBC3dJzvV6zM9T3wy3gbu1RZR8tX5L/UobmXmh4GQAgvHM8v343bvN70sIES15bmqGNlK55zvL9rX2tgwabaQdyfgTeie5akBIRFv09vQQMTmw+AYDM2FhTqIKL917j0uiWDQPwNSArlUYBhLXvt8Aa7mtBDK9urYe3Aj3H8FZBuh2w5mDb54RzO3li23bEgF6DrXzvIZO1LDhyHeZb8vTPDUdl0S8FHp7abiSiZrk/UFd1eDfirPFschSSphg5tjq9xyf2xsIOb/IDI7a9x/n8WPojfX8Uly3e+jXZVZ6tuya/j8Iaj4jtKj6C6Ni7uzt8+vQNPn361J2/YWkbY2x8jLWAh7x7De5bwFyvdfbqK4FIGb/Dgg5X3dThPW+BNx47f8oZm1qn2zx2bN/KT5pfrB1GRGB9bZ7CSU+2v0be3xzgiDGCgy8QPcfNGpJtZ9Y0o3w6qi31A77Df8SwS+WjKTfl910A+U06Qq5IknavGRpbhraX1vttlI+IuiVhliYjwSXp9SFCOu/WDJEXbLHtkU0ImmnTKpt0KKmlDyu+0My+LHHYrlGQqA1o1e9l4KXQLQgp2DYRgWgq17WVOqjOCB4FTggCaLcIWSGjhdXuelbGkC4XOGYM6/y3gidsm+9EKHsPut9l/x+r796Yr+m1P03DI633jcO1NqRrG9cNOx30s6vaRlDqauMC+/KsvO+DS/vhyIxvDSknIL3Bh/q6D7L4JlGsoSTPa+lrn7RL/jzcSP24fxzVUNUokOHJgb3gtXNkJHo6+Ej5W7xun9eAGWZ8H4d1+bIeDLQ0eo1cfG/nu7ebbuOV9waPhm/lOO7lv58T9owN+d37PtL9e/JK+mRC9cE76wBb+3dUXqsr0i0qHp6jsXNItjj6+bX8fJss+vXw1mgCQvfTaELV2su3jj3NK2n7ydz8JrekCB4pwPEJj4+PeTtW9YvE/tF2r22T1077HA2/jXhav9ty/NWXZkWuLUu/J6pc29RByOeLGV0wILOn+18DR8fNHtqvHTBu/Uz9zpbp0TQFjPrJas+/u4U8rwpwRPiHWorjvzbwtsB2vN3/5wUTbMfsEcI1wJG+6zJtfwrhSwewb3SsMdmIXrZT14yEUflaqNn3o08djNABjlEAwbZx1F47I6ADHBYvLc3b9D2uqY+2lyBa4Sw01c9egAOcVnBQCAhhLulkqV0SbLcKI1ZBjr69mpZbxtKozfZPyhqNh58bXGXDOsgBaG1Q0+u25Dc0OvxI588VbOGA3sEc5ZHv5ATlLNh+3QtHUm/JG/f5EDYHFadh26zvu+eafiefb6CwNV7W9FHpd/JXE40M5mNjtE1rjTNbrj3HarN0x2kZ6ZS1gPWWjNhr6OyHcRDycEkb41CDtR1uwd3rt7Xfj8DIVvDKu0VXHEnr2SheWZ6zMcr3VjCix3vrOVvHGj+N9IB29sT+3HN4Z2dbRaTNh6ZOvYJ35AxasAfEMyK08JX3Gu/XwMiB3JJBa+PgLfveG9Pvb0O1Dp1nH8rnSE4MS74B/8ZWzqBXcADA+XzGw8MDTqcTiFAmIsV3O3LgqMXRs7Ps1hf9ad9rGOoI9+0gPfnbWgGUbStN3VzLH/ljI3yPwJr/N/p9BDVdsrn35lsbg13/AEDwbwTSeW7Vz7cHOJYFEX4EcbRXbwTMrY3rOeD2QCa9xH/tJpA9QFTrtLeGeIKkdDalQ2ckz5ZBuhcvIipOP5vollemwNq1UTraKu2SNtpDrXR59gBROyg9xR1CAKHedV22hCgRMipLPkukVjkgQmcdkLFbXDRPeMuSbeCjKGkO6cDImKKKNAVMkx/gAL/+BHFvwG45y2tAqVGdw6ZhfZ/tLwcxs/vPgc2aYrW0WXOWACDGBaK21vrsqAJjoK5e2kw9KGOtna8oaxco5b9lcBxztPLngUCHNfA7OaVkS9a2JQy7ZYAcHT9HAha3yhbdxrXnkewZvdvb1tuDHLfDqJ0JHwBYx2mP0/dzQ2tvtP3mjaGjZ3ActZGkHkvnreDGLwG/dP0eeAEivY1Yp/MOexewgQ2BQHPnEOvtuTa9V7YuX+NnAxyjMt4ziHUr/Bp54VbwfZFjwY1bQMscrcPsJPb5fMbHjx9xPp+xLFfEmHwL2YqlV3B4eI90h273cr0WnCS9Xd1vcfZ8FddXwrZtVGSwyVDqZkY6Es0GP9t0a0GOo6DLsDJG46zTrwWxpMd8AAEAAElEQVQndTni667Zwjr9yPcY4R2yPwWM/dda9q5iG3iTW1Q0MnYFwMi5bI3Qa2eEShphRk8heAPEKgBdbmPMQnfueGbbF97CvBHA5Oa1SsV2fnWSoos3AJzuTmW1gGZcez2vp8C0ktI0APoA1KjtIpy0srRt0m0rbeIIxHYGIZ1zkQc/tUGreL0UvMqBRURYlPOoFbUOdmga6hthXCNA8abOM01TWV1yvSzFwZTAxvV6RQgBp9MJp3nG16/PjXBNZbX8UvFK90iEfPMOoR4arPvIO9/E61OBTogQlaWeoz4dHfY0os1IqNnxu2ZAWVx9gZrzS3nqi9w8UhOjaAsdEWc141GSZ3qn8jJNyrk6dTURqbSXosBrutpO8x0E8Djy3LdzK4yj6MCqjzBWvoXmzJvKucdlP+yRjeVzCgBR13cNhl15ZFMkfib1ySj9uIpb0soA8u1CzGAd3LMOIVHlOepps3sMbsBa+qMO55ohuPYs39eC4VtyyMv3czm3VtdYXWQNf8qWqGfk2XJvwWXrty3ZJ+DRV/fTNE1libg9qFKfn3UrbPH1Xud4lPatYA8Nt3h1bWxs0dBLv7e9Hr28bYsj52N1TMfq+O0Zt2v84svXdpx56e1YlHceb5XPFRw92BvIe085VNqJdW3uARUdE6o9gqoOiQCmtIpY6rI+hJ5Qtf4N0DqKI/4+Qh8d1BB58/nzZ5xOp3IWx48//oj/4//4z/hP/+k/5T5KW1R0/afTCddr8vVOp1OHkwbrw8mzntwcpfHsXu2bCr06fyaEekuK4z/FGBFVMGUOU7UrtZ/hrKTCYLwJLnY86n7VbdM46z6X1TQjfWPrFl3i+YyWnkSTq3MtXwrowJfXN007KQU5NF97PjEALFcGsP/GNeAVAQ6LwGjArAU3ilGCbSG3ZbDZZ0+w2iBDG2zwBLETESRdX+8M2mdLiy3lU/J3/uv4lOFRfR7DWhrY9LZO+bQrP2yapq7IAPuOtluHg6MdwDW94xsN2uv1v30uK3YAiL+65Ks/W/7IgnJjOZXFB81Sw22lYoXdXgPFOsBePp/v29+1A+Hhob+vBTmOKNA943m1XemXbi+vpsmIN9KYphIgOFr3cRPnmPHP5nMINF4y6Sd/O+dc/94Z5c7SZvssKe17ohS0Y+lbFeDQtaz1UwmK63Kh+r3B92DfDIyWNdibfjTuR0bLlv70yt/joHtlb+n6nwNGRqEGT0+NgjFH6WfL9b5vBTnW6hzJ5pH+3SrvCNzC1z8nHG2zTb+mW29p95au3ovLWjnregnJ5oLP53vLOQIernt0f89b+2TQzwGHZTngnh+ynU/JhWwnU/+r8TXGOHpyUPsIXv5b7TMpV4Ir4pguy4J5nvHx48cmj5V9e4OxI/9GcnnBAJt/5POM5L8tWz6tw11WWJmDd1VD3TaO2mz7S+gE9Lce2bp03r3jzvbJmo8xerfHNt5tP9PYvx3n2we3b1Fh7iLNW8QaCfA60+0HRLyyRnXIp06ztlUh53SMhuScWlxIOxJcI/DC+CPn2huEFg/r1I+YxnPUvPq8w2FGis/iYvvUHqbq1V/aH7ko3LbeKr5Z8c9itsIAKOdv6L+QD6SRKPAaLdYGxVD5Q+6EB6D64hZFW+uvfPSesBXckPdbY1T6xW5n8ca6lxdoD9TcAglOWOeyFXDNL4hR83MtyesmO5ZGDsKa0F/jpaNLww/x0jsHLTRsKZE9xrfQLS4MJm6CS3vqGclHkbmFGsx9LILNChb9nbkwCqGf0QHsKN2rUG1YcSvtLwNrY/4f8O8Dfu1BiX+ADyO7eDRm/57G8T5cfx776O8NCOhUy9G+t3x1S3DDK6/a4ulZVg+cz2c8Pj42tzVK/Z58ErzsFi37+5bNsNdHHKUtwWP1TnwcaZvn19ky6qdjtxGV1SFe20ZtlW09IxgFvjVOa/jugVTs/oCD9on31D8Khll/mI6Z2gBeEeC4XC5YpqWc3zC6e3stsCEQue7x8xprYRTB9x3+uvR+HNX26iWEMMiTl9RHbpc+jwbA2uDWddpzHbYiaF6EzAoxe9jnaIB7321gR7Zj6OufdGBDBJus4PDuchdoVoTE9QHTtr0Paoz2mdo266V9fZuRtxwwwGneWPYONsYG17I1X8vPf09Gpm6XDn7oAIcXIFgLbgDHzhoA0Aj+tlz/nX6vfNcuPRHAPF6u6cEeI0AHco4EOI7yBgPlLI4dhR8qmxoabstorXC2DO/IsvDWieLr07Z2AIull6Kj6+l0uaT4oU7NJHkUAkI+XyevkU48DCCHhPdih1WkurQ3aOh/wD/gH/AfDn5NAStZRfce8I/whg9bk1Qe7J28PAp2dl22pcjW6tPphGma8M033+D777/PE5DRbYNnT67V6+VxDUO0NqyddFnDRRXQbHvWv4vfI/VwNjx1CTIRo69U9lZ775lMEh/L21a+VZ6mlzeBflS2bPGcBbtFajR5mIJK/cprwL+2+hYWvn2LSoyIFIcGvud8r5TWSbk9TOBFv/YwsufcojsUJq84UIGRUk9xstf3ux1pj4fbmpCz38UxteeL7GVky4SjvB49LA4AukN2cqqyDaAVWuvtlIFuAxs2oLUW3NDvPX6Qng1BPKN+BYc4RGvC2RcGP78a3yXQ0fObR9u9EfK3hFHxewJ07W/jOqwS8wyEkZIYpd+CPembph8o/kiPJFb2b2/ayztjGb9itGA9UOHj6gSaN4cYlcCF/FACrnmrmZQZY0wmPK/zy98T2H7cCmD9msHTTf+AHo70rdXhR+XqP+DtYCRvfzVjldo56TWHpcnmBMW39Mi/V55ba78GUv/q3t8zCTEs8w1oavtcn/kQQig3qHz8+DH7AP6qDTvZuOZ3eLZYXBbA4ScvuOH5J2u+IKeEbr3eszYYSh5lp1jeX/NPLR3s0QdHAjVrAYk9wY3RZNbaOLdp1uo8Ur9Of3CxNIBXXhPLYbxiwfs+GpgkB9jvhEMOl+PA9Pn7ASUBDnv4Y3LiayRxj7AZCaa1yBuAtNUD/uEz8jw6cHREo5GzZvFYy28Zr6vbOdSNmRHV6ov2d0LvFKWZXtk73y5j61DbBD1omttTpA05ligzumAerODZ4aA2QqG+u2W/5hHYw4tbwq8LVP1MhtbIIfPg2LYQdvmlDVqpnsnPTR/Kvx0Z6DAzHlkbsHv1huTZ2U9iRHmzcp6s1s6Qp7Sbsqnl8j3G1RaPFbmdvrjpR/n1IX4y9vXKrFp/7cq/RyPbMzI8vfP30ra/Fzz/I8A/+uIfYGErKD5yUmx+O5Ox5UT9aoI+AkfQGcxzWes3fc9vBz6GnYh6zzHq9YUEOIBkjz08POCbb77BN998k1dnc/ltFMTwfIHRs9DgyuoMDAe2Jh/Xfhf7QoO9CTJnTvjnZylrta1xfLC3/bO/W/z1GFnLOypn1H6bfm9gYivA4aUrE/EDn8gLdtHW9XkOvPqQUe/92ncPRt0ycr69a0Llu+0QBm3KIKIAovU9VlK+/G7PKFjD+RZg5rx1x1ciFlftmOroqB0Uexh7Cy8L9qyPQKFhXI2bdapSHw1WcKzUacvQf7rtGjd9Sq/eDlTSA+CYLooEMYhCv0VlJ7T98/MaiCNc9yhC7/yNrVVaW8J1C0ZGkPfOU0IjYOYcPFWR9px/iK+0m6g1vgbGya8FjvAnA83SwD2ywRomazDt3CzZ9MGAtikAVRUhE8r5PAIeXwuO2hCTwIbdWjQy0v8Bvy74h6P99jDi+3/Q+pcBa5MAv66+WHNybHBiH97e5Na/PyCZH4mMfMp1857gO3u3UOaIo3sr2Bsv/vCHP+D773+DDx8+4MuXL9lP8x1wb2J05KxbfKNzvoNNv+aDWn9R16Hrsjczli3bGv8Ym/6RskNob/oIISAidhfurdnN/U2ftS3WXiOiciuKLd+W8Rb9fwt/yfvutsgDDH4L7jcHOGznvMpIpHHE1nuvndNtp0hm59Y6uZ6h0LajX8Ld/m3jOwLLpF6wwr6z+b2AzCjit5bOfvcGlXZ8R33cCKiNUHUTkHBOVk6/efj47dDl6e0su5xmHWQhdLMKXh6g7wPLZy3O72ykHBh2a2N1LUKs08jvAm9thO2JFo+gwT8HNzxcXWUIf6x5ddDgYNM1nI7Ae5p9CZ39K9B08ND+lsrbv0pgS9aM0kgQMnpB0hWZJJ/e4aJ9Xauo/12Apcffc/DGldV/p235tYHQ8h9Bjl8O9vDylu32c4OVnUcnzdr0/qHfa/l/FaBt/73J2Uy0QCxDRc+8KlRP+lk/YI9ttGWv3QLWxpa+v16v+P777/H4+KE7M8ILJni47Wmf5PcmJ9fK9N6P5N3Y1+ttpcix2Yov+SN6uzlQAKm4h4eLbfvaSmVd596JKZ1+xBO6PO0HWxqN/KE1PHS++szvaui+SYBjzwygzdtC64z6hKh59RaDUbBDniMnZ9u7SUU7pg025r3dBlJmuBkgage0fHoM7Al6TbtRkGOkIGwey0Te4LS01bDWnzrA4d0W4zGwbbsNehRhtVzdckIYKdJ2WZg+e8S2W77r/JKnxTFht2DfFbAWBDW/v8rTTWXvx2FbgK8ZtF56me3WtHpN8KHHeVQ3IIJ1VGzbXq9c7k5e9hSh5fNRHf13f/uLB0cdM5Z/DpB0N/2ZAV4/Ns6OZStnvfHllpMyrOI6Mk5sGiqG3z6j2tMp9uDj2iadd7VohSuwf0z/vEa6F+QQ+DUHCEaBrX/ANhyh00j3v0XZR+DXzIvvDWt281rQ6a0c1r0wkuFdOiNT9TsLJc3O7vfK/qWB8L5S/RZH/ecIEIkeBerhm7/97W/x4cMHJbP7uq2dUHS68SP2tM/T7156DXa8aVt4zWn3AhwElCMEtJ8WKCCCupUKFACJcOwJnnj4eG3TNBj5imv9b2k4Lq+1oyx+W/VIXv1ZS/Xx0vkSjdZy+HBzgCNMUzn0Y6/AHRm1IynnEVM+9Y0Yo3qICFOYEOAv9xHcY1xcJluW5MB0AQPlYJfuXxHkWwJfpynBFLQOxJ5y7cykl24v2MFnAxzaEbS/UT7LoumHaQKhdZJKX1IAk1mmFgIQRrSqN7DY7SYe7vLO26JShVuevb/q/l2n3VGn9e8BtNLRAQ4NI8Pr7YwQGjx76dqAQ5snCcWtAMmtY+SWwzL31mNb9nOAq4CM7LVBMk+xWbKM5f423zSKlGTf63oQSr+zvOsZDuVduYplL+WP9NA/nPR/wD/gH7AP9jgMv0awzqq8sza0PANA+A8kGzd9pQN9/kvbnkTpto/r9Yr//J//Mz5+/Ijr9Sq/ljZ6W563eHsU8PBsEIvTKFihy/YmZ6yzb2/y0LeoRPs9T5gStdO4o60mXltH7bft89o7OpfEBkRv45neBtyisW2HfVf6cEfttYzjcuL2AEcIIOr3MwHjKOLIgNZnM4yIZvNsdVpitACQRBvbaFPruCenWUfy0rNMdlrnWU2uUn1vaWEdbb0ffJSmeT/YjqFB08GeF2GFgEd/rywPN71qw25VsUEQygcY6tl/Gfhem6a5nshc+i5FllCoIAeuMlBLIhAFRJZF6ymmXlwUorT3jZPvItfRUu5YAiFS5YyYGqMcNynJ8Bcx0B14I+kmw49Co4Lez++5GhgpBU+RWEG/NT6147sX7NlLMu76Z8u/dYmDTld/E16ByadSmXG3tSxw5PzvgeNG6zFGOaq8mjCSBBsHtzDtkfMNbcqnnCDNznOmOU15nDOICZzfExNSlrz6K2T54Zy+atu+aUh60CXVg9V71nx4qOB3AdtHbxdw/OXh31Nb3gNudYZHdF0LSv4D/uOCpw88u1f/Zm2Lzj74D8Jfe/R/8inybJuyalmrG6zLwfcYryMHN8aI6/WKb775BqfTKV9vGhtkxTew+T1708KaXIL4N6gaWZxm+a6tOcqBCTAXfwIggBgstm6tyPfn9Op1qnaxDnAsMaZb2mDGigr0eIFA2+61II/99AI2Ov1b6E3b9yOfXLdh7TsAdRJcD31+4Kgt9aotKntvM7AEWVWeyoYk9Z/XsBR8aL/X4lKehGd2fIvQoDwIbaXr0BCcqUPJE/YaRopA5x8FODwlYfOtOZ96sDRlbQlDahlQHJESlDLNZJk1z51Bgpf0pxNw0YEfGwWNoLznvtZFEKHGJZDB0vmU+llCHoFrwIORghiUh1X2n9RBT1z2SiaaxpKTo6zmAYjs0bWqn+Qb28AI5ZCMR+JWGdwmkFhpQrTPmUaVgK0CVS1H16H6XROcadvWOnyjckbQUqWPqsv7PY6O8JaUOwrm1bpXN2sUWvVFjUWzLaN+ODGYlWwHgifOWPRw8L6OghmjgOgogN0+pzEfOAU1GBGECYlPc4ADSCu3SrCDQRzKiCcKOS1UGkJQwcUtI8Cmk+e+Ddos0u+8oMba+4hqVunnHg8PzyNg27tXZuxNu7f8rTbsa7M2U9OKusagN6aQJ6/aYscG4Qivt4CbAmsbsFbWLW2w+mat3DrZM5KjYztnb/qjsGY4r8mAQ2Wv5R3IHKCVHl5LR/p/D122HUCjh8WWNBgyH3QTlP6qw1TbwiapeOMFDWMXc/++qe7vIbjWKfM3KNJMEMhEXLV45Tfle2RbdbQqYmC6YMRupVhHfsrKZ+3LcbZzP3z4gNNpxrIs5XBR+X3k53i/eU77CE9NlaBs/mTPpw4qQYacXodDxOYn7m1AjUdzaUP2TZrJX90OSmdzRA4gZhTPhnv/ztalv+sV8iMZa/tBXCBPJozp2TOyto3b99u3qtwq30cB0Pb98XJvDnBMU0Bwrom1BBAGWYvQEU2FlCUP6QFL4Cidh8JQ0qnMNXjBLF5oMqrrOQ5cAh0xO6shpPK8lRV98Ebqqo5uetd2RHud6Xjft72tQt7VdkVpevpdDSxJ39TNjGXg/AVKWz6oIi4tUs+1LknTnAYc0nI0RMJ1WXDJ52YQ5e0nIWCaArBkhzAXvXDEskRgqTSx2x4mCkM+icxZYKTDSHP0BFjS44Ik3ESUEQgLGIg1qhqytcyBQRIMAme6TAAjbVNaIkBpy9JyveISIwjAaQr4/PULZiKcp4AJSYgJPwDixhCABbLCZCKUvuRlQWyc9tTeeZ4L/9kotz0PYlXZE5AGidCeO3unpCufYgAtVWkSAxTBHBPtI6E7yKID5W6MNOoKhKmgslmPjMO9sGTHn0CljhowEQKFtMKHuVtNotPbxbQRAPG1z1DyiXLN/GfOd2nGX2MwZk4OBOsgD+vKmHnBmqrklQwKi6uMdLCUDL8C/pYPCyHMoECZPuldBJdnVn3ISOnKvAsBLKOJU4ATSDcbxTwxVPtvvI1PG2UedDIyTKmWRfenpv/oGfk5qKCa3NwEle6Ydj4a5FxzNPc4CW+V5ijo+GEdoDrYAaDwduadzqOiyhMRRX7JeNM6Z+TcW72zalyvOPtrkwxHgJlxuVya8aZnCZnr9lxvomnNLjvKV79WJ9NzkF5VHnyH0LoA5fkNafMqRz/r+2Yum6EFZU0q8pL2h8+7lKvOMWGe5nEwtDjnlGW5P/HpfXfL+xmClm69R9NTe7Wq/a2B7J9MyLYXZVsutGdfIDLiErFcr5ju74p9H7Onq0tN9n3+DXniof5SW9Xo1uSPnE4nAMDlcsE8B4QwYZoILy8vmCbC/f0j/vCH3+H+/g4xXvH4+Nj4M9M0dQ653ebu0sH8FojSLTSodkWjJUQecA1ozGECQp0mn8QfjIyItCIjxljyFHop3yzlS85ioLpCuWAvfkR+TjZnRFxy/kjV3Oaed7x2C83ljBNNT5uHKGCaJhM4SsN/mqp/zOKLoV2pq8dfbxvL9/S8LEvDy5ofte3ogQ0aCZ3j0gZzbPCr1g0A/hgawe0rOEC7BFBJPwhwaIXdEtpLn4huo3yi+L1I/nJdcF2W7qBE/Tcy5nUd2ohqYTvAo3GyjKrTtkwaOr/Sdrp+1u1fUxrgZB6yfKIeoKo/t8BrZ8FBHEqF94gmNrBh+55iBMUk5xlI20xYHfIqwaDUqKQcuC5TK39ZuIsPD3F4OQuzmLcRhQkxxPSXhd+yLLguF1yXC5Z4LfsOgRoEElGYDp21QqOlhfS1/vMCZJbOa9D0W+8bpBcFJ8mzo1zPmtlCibaTqArQIPUK6Iuwpql+L5VnZFeJoQpuKuFVv7WVJUcML/H+Rebs5AEzy62hfz+SZ6o8R57I9658zeMlGKyWTqLKnAZjzjyWh2PxbZFtGfWcYteyddCXgx0uhwzekXuz/Vz7iTJ+gBxAzWzT++DJibeCNcfePq8FS94D3KJHpHbTKEZ5o2nVUYBpNA5+LsdqBEcDYreUL7CnnveijbXTpN0jnn6jSvcpS5tHwyvGlG+PNoW38xZ7QDygnTDWK+03kfDDtr1R14zklifD3kt2Faf1SJ6dQRyxXPRO6MOtGLabkALva7ZRhZbfqs8VY8Q0TXh4eMA0yfb4ceDR8xlGgdiuDGZEIswUSpCMNG6U7I0JAAfjB2ZWb2hNaXU5IAeDZlsucpnssji5Z3JQP/FMlCcnQ8A1LghECKByFuQaTdZgNCElK0W1fyllLUvsaKrb0Plba76jAlnNo33vIz6k9llHvGLH8s4NIw3cHODQiOyZ7VgjmnXOR+ks09nghE5THMZ8PoM9hMVj4LUgjORpy+jTrLXdMtdaGgAIU7u3ystv6x4FCrxyAHFG6vfRjGd/KGcfpND1h2Lc90zv5S/5nDMASnoSqSaimVPAJopDyPmvL7ehF8RxT4YLc11mFghliZ0WGDVC2dKlFl2dG3F26uohKS+W/LJyY57n5lag0YD/JcFzHP+jwM/V5kaOdpbTLU66WwvEGdxjs4+cbO+9fiezROB23Fu+lm01rNDWz31zRP7U8raU6i0Bjv1zm63h1z6/vdP9D/j1wtBR+XcmM38NumkrEPjvjeb/3sFO0AG+X/Fz9OvuOoqN+X64AFWTlDq5t9lvKbN9Wi/H2n/MXFYVSIAj2cxtHu0vyDvP1/JsBNs+Rg7JZNtItpV7NCirA4yzz8xlYr5MBpGihOA8wMnSwD5bW0T8imRohcZB3xvM8D6tv5yex/6hLtP2i/XnxAdb80s9uoyDL/9/9v6sSZJcRxMFP1DN3CMiI89adaqmr0i93Csy//9njcxId3WfLcPNlJgHEiQIBaiq5u6Ry3FkepiaGhcQBLFxG79v+vwAH3dcpslceHWAQ8AqGu95Fh3yDGb5tJ1rwUbWhLGBusVBRZU9QboX4NBpI4Pac9ptOs8gnwUjJMChnWyvbg9PuxxXoopecGPv+ldge06G3pcmS9Da7yi310RttjSyKzi89pT3BJCsPOG6hSK7K2IsbTU0IUZF+GTOWPNa6LsUyhD1gI+UX9patpVIOeOywzS0xx6yKrEjImoBDsl/v99xu91cxXAUokCcl+YI/BKDLd8LvofR7MkiwI6TtwpuyO/dZPKMSDcXj7dVRXK+pac0xigminH2zgNSwZ9ItjzaV9TK/4APeDv4LTjc0fj0Zdb7gzbOH9GVvy0gKF+tvDEy+pc+STELbvxcPLYHZb7tGD3P4u6lZmagTth6Pkxx3OdARPAO6Z6BBAkul0udGOFmqz49PeGPf/wjLpcrUkq43+/uJQStbgV6Ym9oI3xnHCDc1zzM/0S+nA5yDG338KGy+TjnjLze23aePYjsJ3nXVrlQHZxpPAphNhajoI/OO6bxaW7zzfwxfUmF9fc83Na6M2KGe/Sb1CM+nFfXW8iqhwMc7BiZFrzgwRGkNYNYRpeybD02XUtP/mGolgEivLzATcQgGjergPVvukwif9VC+ew42EBHJOBm7djgy+Nvls4aV7sNSF/NqgMqRGW3W6K0od3MCYkEhW63u10iaJsrfKhPW8vsMVD3ueWM+3oHMXBfyzYUiVIDJcDz6dOnUgzS8Fv5lHNgtgGOHmySv95nKSXcbreBN2a8/pbwYRy+Ds5S7WhAoZT9y+kTGX8aZoqIiTcGwhGldwwXgGh/puIRnmZg2CLzAR/wAb9s+KU5vTP4ECvHwLMbf3E2yrC04h0g0EPMfWLSsxEJAL8xrbQNLDaMnMXw5csX/OUvf8HlMjrvno8k2xqA8QwIz3HXdn8rE3XbKnM7Y0/XoX2g6IyJ6NpWCZow83Czom2DxnV2EOgR+33G59Yf8ya3j9iTXjAkChiKj6e3zFt/VperJ37PTpx6z3u/FRJ8pzM4PAQ8othPd8bPcao3zm3gxOrPyEmf4X3IMYZjxDsMY9sXzTK0aKvzzsPpKHhCw20jlGzm4kxx28dZR7fkobrHLDPklkfbzkRyiE8/0FPTRdMj6v/o2fYnMwNRMMZ8DvTUgkS2ttTvOed6kGkG33M5ZLRed6WvD75cLnh6egYYWOu5HXrrSkFFBvwY3Ch9428i+17K2xsvVoDpPy/dbxmiNnp8DKCPkZN17Cmb96a17dcouKh5wkbZp/im+Rh/HRxf0vgBH/C9IQr8/Zp58oj8/97ti5woD34RtBc9e1AMygQMKWNNngfzrP+sqvL1fGQ/vyWcLfOXFqA6jD9zs/feC1y9vLc9pdrrMLLnLehs/SwiwvPzM37/+98NE552bOr6JcgR2Ze2jA3PMlogwo5/+dTl27rsUQVj+wA5jNRLUXwPCAKj/decju4jofpDshWG1dYaoWcUsNA+r+f/RvbXnn9l/Uxdrte/no/glRvVHcEjgZpHWPjNtqhY2AtqAFtm1u+jAIftEK/80elVHDXB0z5HQY69IEuUx9JDD7SzETCvvpS8k3T9NhCp05TLSxASOKlDXww69/WOclUjYaF6QFHFQd94Q5SmfeS1VS9/B7ZR0oFPTHvab2S6mdXvRD0oAtniYvgsM9Y1I+c77utat6ystf5yG8/T0xNSSrheL3U5W8b9vjpOYBFuImB71HoB0G9HGc/2GNt69ApmDXv8a9PswVSR/otAGNx4gzLPCvm3BhuAtRA5Np5CtLx3Nij2qHKMynmsn/61ef0DzsPRoOivHb5nAHYPD89W9OCX2geHsFKzNa0Z3ZTppycYU82Tf56c/6XS5ueGUzr4AX19nO6+bcCZW5Bjr0zPt3nUxuiTdD3/siz48uUL/vznf0NKC9b13nyb1grjLOuDKXVQxAMbuOi+BMBIQ/lePqDf+iHt986XaG1MhCWltkag1S9BpfZcyOAdACtnfGz8HqDcAonRTrJ2kw7EbHwfx160fXzEB9BbUUa/pZcztP9EkMNChE/zc4jqbYHj+7fyPR4OcCSKr4mNGChixOhgS12m7fwonX3OOeOe76GjrZ1Qqwi8wAQRKYf8uFOgy9BRTI8mbUBzr1uvzvCcX2mDDQztgS5P59F4yHtLvyMM6A52x2k8w8w6ZRNcAGxrW0BE+lTl1e3rwiS34IZsUSm/MXIeAw/SHubOj31P4RgDFp4odWwHsT3nQ/PJe8LP4VT/poBsVO1NC3+vgh8CLzAZBq7l82CQ41Fj2/JvFEQ9yuP07uuOP+BfDT4cyfeDX1MAnnD0wu/3h18ST37YID5M3P7NBObZCVI6qeZk8pRUxjLRd8XXr1/x7//+7y0I5+ldO+lqfQ6dXvteA84D8nW1hQpaRGd52EkYSef7gglpSZtyPJ8q6oPQz0QhHQeBKwviexwPLG/9K8+H0CvK9WTqEX6yvp8NQO3jiCE9M4NSwkVNzMt7+1xwOi8nHr8mVhEpaqBHqKPRH0tMTVQvchXVmScMGDGkh1d3aPfP6zgjsGcMoSO1Eb0F9BkYNmrqtof11MCITySYogGgabLH7B4/WJ7QgQcPBwaXc5IIQxtIlVHoh7JyQ94rejLKqg8w19Ufss1E0mgaSPDB8JEc7pWozq6QwWSEUpZPj7c2Oo6W90sydt4DrEwk8yz9Ic+FHIqnWL7Wd2ZG7ehIj8ZHOF5483CgEsxnlQbL5li/H1V6JpNGaCd9N1iO4bM1Wmz5RwMxbuEf8AFvDL81GWudB4Hv1U4tN9/DQbY6Qj6tVDvaWj3dcYZGZ9t1Npj8nv11tGyxtXzdMqQ80NfsPL9TG38mXTHaqCM0veiMy2HMnkRd61TRv3JA/vPzM3744QeDoz9pa+WGtYlmvpcqbBh7e/bz1L/a+C07dcPf/iLprC855Odz4znn3CbSIzkb2WOerenls/7snmywPrBdYeKl93hBPrkw8y5d9vzuGTwe4Ej92pszHec5syFTYEsQZt5d2jREsJiReLzNws7CnyHcmJaaEI6iWd5gjgb8kA6yasAvz8PLRkXd4IDUSzQICStkJFoZbQ+yYBkworHX/140UOr3fucq5Jio7PdntL1zgJypoQIZKjDSyqCqLKD+Whob4OjviFQ7CS3oUZLPZo77Cg5NE+Hns3xo4YjRFymWPXhUuPwSwAs59UCY8+zE/eyBn/K9c9QJfIKgxqYvBJkzoBu0qbiWR9QDNq+00WJZ1BDapNtmOYvEsSXpNlB7BH6dHP4BPxfsBfx+rTLzEfiewQ39OdNNZ3EaAhHmvXaqOEj3SwDXltw4cr8soKqbxv7y+tV3Qsff7fO5HjpDn0TWMnhDYDTrwnPCQzwFpzccj94Kd1nB8enTJ/zwww9T21P7E2LvSrlb9H3nGyg9mTNvJ61oXNW+N8kageA4y+f5OBZv19dB2QYflSXf9eRutNpk+3kuAODxTrQl3soTG+SYjReL0ya4gbIAgYLDWt9CVj0c4FiWZbjX1zL43vJ6e96AxyAaPMfYlmODJUSEy/UCWsYAxyPG71GYRlYPBApaegbWfG/vzpzJoOkpdcmSpxmONrigr3zaa5N+J0rFCyB5TG5vJJkGZrA9w3Aov7wYAjUS0ImgK46snnvwQg9oK7xaIEedu2HbqTBtAQ65hom5XLmlr1z6XkbInoD6gN8+HOGBPVn5qHPzPYzuM2Uz+BfnsHzArxP+lYIb3xus8zOzTz7gA94L3pfD4olEy+/vzev6HDlptWxbeXp6wqdPnxpeswCH9RVmB35KGp1e5mWoLp3Vfo4FD4c9yDmDT5yNqK9SnRdcVip4OFrfSL5LgMNOgmoY/ZFtINPabfa3KGgyAy8A9aj9xsxY7ysyxjMY9yYOzsCrtqjszVZIGhvAkA474uxr8Jxj+2yZMyEBy3Y7yl6dtj06OGCdfq8dnmPvDXSP0bw224M4vaieLd/SYkjP3FYttLx1gDOzjJj2RymVPDkPZ13oWQ+WiGPyr2myQSlLS427XqKl21OCDuOJzY1WhmayfYQz2vaUct0sSlu4r1IRPLI6YPR+H/fBSbR0WQoeOVu6A2U7i9+v0r32xGkdHZdAh9BNR7118FD3qRdM3BMIOgB0BGyAbZbvlCNcp8ciJ/qM8J3V6eWmMWGYbpNHcD2w+iBSMu8BpyL4Rn69plyrqKFWtrl1H3j3CFiZ/HPB0botXS3+r+EVa0xG/HeUZmfo+RY8voeX1bVeusgwPFLmUbysLSF17uE6w0F0nz6Mb892cfWhk+5o35ztw0ccirNlRr/NcD3Ft1DyX2ezOgnmN9ZZuKUim4FtwTQ8DusBWCVlVmWo2+5g2h6M7ahvjurpI/bp7Dkqr6N8zEmNYC+d50g+Yme4Ps7JrZ5nQMuvZueJ7a7keYSz55+JnQpHv0hZ7fwHZHX2RvFBliWBqDw/PT21iw2+ffs2rDrQbdD2fmSv6rMhPN8GAIiBVGc3iecTJEeDn1qe5iw4Fh+jy9wtbUse8UeoPQttOz0TaAGQgez4cGN5W9BBDj1u9eGphab9LJJowUDkD0bpPNiTyZ6dEfnBNk9UfuO/O3A2ZPGut6hEyll3mOeQe0SaKVDvuXVWIqTgABYLUQdZPG0795yYWWfad57A8tJZugr0gzGLECkrbbZbIFqQQ/01R99ZtZGUc20FL7BVUTPBC/Qghx7Atr3e6pFIUW2GhShOIlAC8prb1pUsG1F4G+BYq3G5rnfc7/dWfm9vKbecGt0PGW2Gac7VYd/iK/lTSkPwRgskEVBeANAbH5p2j9y8omHPaNT1zxTIHox9uK3/EeNjWl+MyH6aGRxs+oyH94zG9wiIFCU8nui9B++Dx2NG39k07xVUOuMsRn3qjaO3cA412PHqOcpvSTPrULw1/fdsAU9mHgksvLbNUk9kB8zy2YO+ZVWj6AbtaHjt2etPm9aDt+iz1+uDfWf1rXA547BS8G2oY6iPu36R+MQGHdUXPKijLQR5qdo4bJB8hI6efre/7emrqK63kgHnZC6A4LSUPcc3eq/76wycbr8qX/KmlIbl/HtlezJJ/2ZXDIusud/vWPMKgHG9Xlv+EtS4gLmsOn5+fsb1egXAeHl5aXLX3uboBTSYGfd7v/xB4+P5K8xczflUDutl3/eS9uqgjKWR/l3nz1XmFr8VZUDKn0tbrv5FDXTU2Tod4lxk9UuCWacw9pH+bseLFxDQ21eKrzD61qIvvHEreTTMxrcnnyOf3fZDJBtaDEA5S3v2/yN3Ljwc4DiiPCLiRgaXlzYCGUQ55/as6x2CKkEELgpcRDhEAZgooGGvSzpj8MiKA4ubgJ7FFxpYpvbyeAJHO/l6W4rdj+YJhmhA7A0Ye0CPbr9Xj04nh36GIHXXPNKOlRmZe9vGP67BBYCZACwu/UVpioAT41OEyuVyATPKdV5mwJYVbQkpLX2AK6UgwSi9WuN7g+f8vDf8DM38gA/4gA/4gA/4gA/4xUEJXr1/HUfsPL2SLKUFud4y+Je//AV/+MMfmj0rZepPCVxY/0ynsRBN6JXnjIwyaT0rY/Y+8u/0FbYePvJsA0K2TUPQRG5HdLEZy7cTunoi1GuD9Emp0z/r8Gxgzfe3/AkB+YyetZ9nfcj+jsDoN0jOAo+PxEhfFeCY7aHyOl7/pglg8+n8uj79rJnMI2Bz/k2o1esQr4NmgYL+viz3sodxRvmt8xh1qC3DOsqWFkCf+Z9FAAXPdV2bgGBw2SOWGbxm5PtahEgel2otJaTZ2yL/ycxDjagi+e326ADEBw3pwWHpJSsxSgQQXYCogcAVH1mxkeuRkD1/+VvrZ66cInd9E3GNikrAo7dhPD9GVnUkyNaZkqdEhEtdJeBRhNGCZbm0GTr5my3N+znhPQIde8L3aJDztw1sPt8KRl5+H6izG+8G/6o88QEf8AEf8Lbw8+vY99AXx/XczNZ/SzhVB0d5dlbaMZfD9w9OqI5ZlXNb9kwN/keZgCvbIXLO+I//+A/88Y9/dG1XzweR34bJZ2NfeqsCWrtQXJUEBtN2Z0DkN2laeQEYL+jh2eF2YnhWnqQdVloYfvQm2WeT7dbPlcnQEpiJV1fN+iOCs5OcUVqL87ZdGYxxy77XbwDguIq78KoAR9Qoy8SR0xatapgNFptHM5NXh+SZfUZp7Sm523z+TSMzJ9Vj2IiO0V3R21UF/nkWXjSxbV/RApS5/ekzOIhSOSmaCImCQBRqsEOECtWFWo6gmvGMLXsmnCWoMQSn0NWZVFECIFyCITo/l3fZBEtkHyyl0t4FS7v5BKwDU6MAKn8lwKFpXdfhgOoZIFog2X6z++beG94jcBFB1J4Rh3is/PwG2G8JhObvSdN/jSU533MMfcAH7IGdPInSfMDbwWGa15WfvzTYm4x6P3Bo8ZZVV3vOXb6Nfdv8QAWtmiNwnq4ESyM2duwGI2Y9uze+H54PBHScn1Od5BS79c9//jN+/PHH5mx74E1Ay6cbyHC+N5TapCYN558dmVDdq1N+n9nh2hfVgZGZfdtkA6icY+j8Pgtw2GfblvEAWB8HS4MoXRRMOQNeMMVL078kUNpuK/WDHOfl56vP4IiE+xHi2IacIahm1Oja2OLI1nMRdsqS8la1D0tvA9k41MwoKx22B1HqQaKZzx68uRe5s6f0eun1Khq7KkAPRuZ+k8q6rkAuqx703l7B3e7vsvt/bR+0gZ7KAUSMsmKB2+bTEX9ge/uNhuHQz+AKIQ8y503ww17N1MrKvOm3ohcSFgIYnRbMKAeVmgBWydoDHNJYu5oGyACX5X3lbzwwVEfAbZ++J3hCZC+49PY4+O9/DYb4YyL3lwA6HPgBH/ABH/AB7yoRf73K4h3hvQni6znP73jE3mA+zjOPOIxuenbsYCeosYMNZpjLBKdNUmzafgbf//V//V/44x//2L4LHT3bXtvZe3SIfEoGgMzI5N+kGPWrV6fne+hAjZfHW1Fuwasn51zP4FlaGm/S1/o6Ho5ekIMoYVlkjjqevH8Pm1rjEgVTjsYCBOzk/GvgzQ4ZPTKAbefoQEJURhS4OJrGi4Z5EcUIX5t/G4yY42fbFEUFNwIB2xUQHm7boMs2uAFgOJk95wxeM1It/3K5DE63/OkVB3szQk3AJCoHeq4rmHz6R8EN217bLg8HTa8S0OqBi3vOIC0JqUpGJiCPUVDRD8wrgASQOviIy33NLMEO7oEnkUk64FSee5uWtCCR7NkrAaO2N4+oHbYk5XyvAMcMrMB5NO9r8s3GzSk4YYicKLKt+PmAD/iAD/glwMww/B465efWWxpO48I4pSt68VTtj+3vTT/wNpivJyXtBKUsEo0nANAPLn2A5Eecs19SX56GIKAUTaq+lUM1A++wzRgCm995H/XSOHkXt+2IUyy2stiqX79+xdevX/H09LS51e+o3aYn9I4Cg0Ec+wT2u0wSW/varrxvvgBkopbK6vVUVrGLrcfEZSzb25JEbtTqEyUwMtZc8YV/4KngZJ81ngN+akVM9/0YZYt8L8P2ge1HD470m4e75a9oRYnr82HLvx6/Pjo23+UWFUvEIwPNCp29Bh0JfET5bABg5jh7+XT+ZUlDgCYqJ1IoUVCHQMNA0vXaLTFHgh2bfDkjOxFLfQKyDChvUHiDgaie5i11OQEOP0h0PLJLtK1bAgp6y0m50WRFQlJt7AaHFwVlEZwYD1dlZiBncE0D1gflaMVVhI2UA6jBzn0bi92i4o2XiC/fE7wx+x5Kf1umz1tv0X4xFN+Skr+dibiPlRyvhe8V/PuAD9gDbU9YvvyejtxvAQ6NUhabh9sNCmMZ1D5LGi+/8ywlzYItKjDC+t07BTveD74fL0YOnLa/zo2NbVDrrcDurGl4Gbt5m5E3Z3DMAhdHQKdd14zLZWnBjWVZ8PLygmV5/Py4o4E18S90a44Ec9vkq/GF9Ip3CW4wEZLQLpUbWzilfiZJ/RyRqP/UwUggJAIyUz8bcNJvM7/R80P9IIOh08TvPPr+bF75TQc4rJ93BLyAT3k+VQyANw5wnJ311QPQKuYjQYcIBuYIhJfdnuA5zTad11mXy2V6O8nR6NYm2EGoW2v8AIU91DR69vIAaIEIXb+OEEZCMYoEdgHc3PweMNgJxkiU1TPKPH7Qq1s8yJxxr1uHdBkbt1oFdQqd5WoxmR7p22XaNigGSrS0JFjXvgpJn3i8jWgTCAlA2vCMrKCJgknvATMD+C0gUq4bvuLOi2HQ7BVWhBchfisYVm/sVPJ4G97DgiKUg2Hekzq/ffhwFD/glwo/dyDtaP3fYwwdpgUzXnPR+s9Fc5Hi1vkL0+84KGfSvwnQUcxPFwwgAxgPyAeOOXJ7wLMA1CuhOcZDfdv1G1Rm/CB+gjjTNq8uw1t1emQcruuK+/2Oz58/4T//8z/rjYGy2rvfannWht3jufZccRf8vSBAVK9OK7b6/X4f2137U69c17dT6slg+fQmauVT7HkJpHhnRXoTwPZZ57HBuO7jjJOyHq428DCjl8VtGnRStruuJwpUHIFHAiMePBzgOBp103CEqI/iEjlS5VrQzgzW0df4hE67wV0zke1M29kaxFneOr8OMCDX5wBo20tscGAGXvoWyLhQG8we3kNgwAy8aMsKM2OtA21JS3u29LH4z/jC9m1b0SIzF6lGTRlIXIIQiRJS8vewuVCVRKIEXus0CI2rK0RIoUZnBddlEXrpPYiisGWwp3oQa79FxfLj9Xpt18S+d5DjMF1M+nfBpf1T4HsFeH498F6G3wd8wAf8VuCsQ/ERnHs9nKb5b2jt39vCO9oXsa//q4ANj7H322OcVeSAd3nCtg4dGPj06RP+67/+q9j7bdtFwrrecL/fcblcDo+NvXTWJ8k0P5NP/BP57X6/b84H0bdJ9gBNqhHC7ovoiWG7NcTDXd5r/0jnsRPg2hea3dCi8Y+DB9vJavvswTCp7nz33kdpjsIQvKp/Ufmv1VNvvkXlKGK+ki03d8hzN8SFoVpu9A7tWwXKc0bbL1WZRw4ZjVZaaLw9x94ydHQtki3HCxTswZCWxncap6Pg4U9ESAu12090Ohs5tbh7v9s/oN+8og8stQJC42gjgS49WsX6kYbvKSVkZiQi8EYYcBNgfnQUoJSqumCAMwpPof3VtSkq+FH2vqVU161wuWK2l1u2pVC9RrYEOJYmVEV4SrTYRl6/J0SC7bVl7pehx/o+Lg/R5g1tKEJd/LBF+x1Ay7q3Ku8DPuADfosQ2V8fQeMDQErHHM2AbpeKfSC/+SQfPFQ0JULmNy+9rpfGNP4aCA6eBXdWz9IOD/+tLR5DgO9Q188R6OltINJ9Rc32G/sPGNusnoObWfbgzBhsWChysfnek5wLnjGonb8Xw7aiYt+XFcd/+MMf2jtAaOqvUnBxcCaYQ0z0hDERyJkctWVb36TjXycWs/pNBTZm5eqy997bSe6GE3pdml6Rn6j9yHhiGYCzqt1Ooltfz9Z7FGYLCjzf2fM/W1lQI8vBaaTpKTQBvOMWlQZeCJXLcLTIU1LKharwQZ/l7fsYRwHfhreqSuifc25LkbzggL0KVj69AagZLcmNIU6ZlhnlU1Zh2BUckVN/RCDa6NteWvlbaLyV2WNEXV7BOyElP+jQBAf62R1gBmp6zmqFSKlkKMdb2uZFN4kIKn6w4YeUEpYajeCEzWodTSJtzLRFjGqLDgPgXJbyc0ZdmQHQogMc5W7wUtZ2SxJk5Qbk/I2+goO5RMAvl0sLbuibc6LDl85GUGd8caasvbSvCkDs1x48n8y6A5EpNqj7wtZ1FZG2Pk7iU0LXO3hqFfAYzMXCEcRHYycyYb8b/OwIvB28NoB4tp5HZ++9PEcN2L203xNmLT9KFduSmTG8yevo1tfS5pdCWw1nJ2GA17cj4rnTBnyT6jaKrZ9ztU4J3LZBcM1JQxnjyQHymRALMlZMph3qXk8pc6m/czkfbMCR3Wfdso0DC7G4AZBY2709pX1iL3dc+nZHSTNqTjJaVGNwGnZkv19qZDuMfWIDH51u0s7+TB4eOxDyt7ZPW2KpvfNSdho/HTORPaHZuL7y4l92/BSbFXh6emq3p4jdnqpe0du0te83m+jVoyuSBd2X6jlaeaq94pNJeh1AkO/FH8ktuEEtL7VLCbxgxSy44barph1u+aw8xnlcna/L0jQQP9K7DnbmN3q+ZRQMsmWG/aP4ZvAd9QN1mlvfWPy+IejC/nmD+t1rbKSHAxxLSrjYsxNsR1Pf7eUOw4Z47oQj21hW6USB9HeEclotc7lBY13vZQnSyljzinXN5ZwEmI43J+USVVFcndgLJaTrpQ3+3KJ99WChtRyiqTdtaka2jvlAF/TO150tDCyf9/XW0mtmH4QItpExvRoiGhTlSB00huvUZuRcbyNZV+SKszjeGcXRv+d7ENOnSq++FEyX1SKm6IKl0CO7wQcApY8UBzFxub4kZ3DOWFkbEEWNL1UnZYxncKSmswgZ5dorDbkGMpgz1jVLNUjpgkICHbySv4Su8LO0bOQ3JCzLBctyweXyNAS7np6ecLmUoXi/37EsSzunwyqGaLCfNQ518EgH7qQsfV3wTMCcdZi2igtlzEkfMsCsA5j9+RGTaBsMi03WkqYHVQcjkNUzGqrH8dg8ICyANglP1RBU4FkwB0smZfAN2sypmyg03d8CAlusPb3SVXRKn6T+BTqWAtG4fMSZ/F5BmKMwm0HaQKo3Ypn8FrQLpr8P9ZbMYx5j88wMYCLa2AQie3XAW/S77P/2ti1qA/AR2f9LgVkgzPbzI4H9U7Th4sQy9UPe+3UmqHamfM3IzX8Tg6auJObi75fn8oLAoLpq1hcxmgN7iEDPzIub2zXUWiviZqc1J5z0ZKDoV13qYgIPdbUqgG7DyHu9qpr9Z0kOrjY013YsykaW8oBuK52DcFyaJ6DQn9p8Edf6ap0kWqqeFdf6ttOi0a59788EgMReOt2KeXvKe2EgwlrttNtdcExIS0JKFUf2D7D1QHiCCbjltdRUJ9a42u0rygroVJ3956dncM7429/+hmUhfPn8GX/5t3/HervjBsL1csHtp29IKMGPvK5FZskNJIISjysWNpO7yo+MJvcuVLe/DMGNUUasaw+0JCxlPOZa/5rBK4OYsFTmKMO0ruCm8QwOKbPRT8ncCEctwwdI1OKA5aM8pMsC4oRUfSMGY73d2+rupfqoS9Vlgx6SIAn7Owos3g0V5zyOaLK+BYGa+JiUnRl5vW/KrgkLbsoH9/jU81sBYLmcH2mvWsERRZDkWTsKbPNwF925Bg4KcwGAdJYSoqoQVg5t5hVyN3MJZqzKOS2BDu6aqOOgDQR001gHHZrxAUbS2ExmZs7QS+qTOrVDGxlxNlr4mhk57dx13KrjU6OvpOri8Z+JcB5x7MEo+V05cSS8QkO+MfKnluAJbizKiXt/iCNc5V/ZgqNaqfAofat+ayNY/mqknsoKDHku5es9dgpLAvR1Tdow7VtUevBABxa85WdWCez19V601v6mPzXfRXzqGdQRr0Z4ueUCxkrQnKkOxToj37RctfgEzy2jCsz6Dn3Ny+rtQdwiF9z0/KzaoOCxZDVM/XLorGNkxp/9jWhI9xqjbw8Lr2zd+kcDD2d3Mr9XgOPRciMHOAp0eLNUj8JR2fMWdc1kjp3FUpV23vHqHwzmoF4n/2uDBZZuezOY9ntEy7fmzaPlvYYeVsdYHo70z9EyD2LRP5USYCXeui2i6+4TG93ZlzQ8GMJzdEQnl2eqZXBDh1sy2Qrb/rVKixrC6tlv3/jpPG8VYnsvuI55DY2aPe+V86Bi9/I7xJWm67xkcdko3D1aiAV7PqhuZ7VDO5p6j3dTWtto3eA9jYP+Ip69poOxO1HH4/X6hKdrmZBLRMPxrQRgASFjO1atTR+uYDswnuVT6wClyZSPieZfgIsfKFtTWqxKkwBbm9ur12vD9F1FUAc3uwzpvmiTeSCwOth0UX6CS1cAcjRJJOssvWe2gck4ipBeSH80770yyUt/wId9rR57k0NGPWWkHbg9ZzyzRFZ75xVnUDq+py282p1bfWiM/SsRSW557IGaZ4w8247+w5xGUcfJgLdlRsyn09tAhzcYbTr9myAu55R40TIZUHqmf9bOCGzfW+HhCY7wNzJ6VvtcHl7wf0hEhdsMDxARVkhAowTbcqbhwNKSTsT69vDWoR4T4BDLRwtR7wAh/b0tAfwZz+b4tcI8kHEsn4AW8NY0e52Ls4fJQcwZo3HHCmP93BL/duG8U/MBHxAbe9ZG6AZ0YKR/wCnYC+r8fOPZcYJlNYQ8D861imKUF9syDj9bXrRpaHgmMnqJbCCopO3vzuKypf84XFgFOvz+1GWP9tSm6LeBzXA+SfNhAmxL84dQCu1xN3FLw5O00fg5i5eebB2KquWnlPD09Iynp6fieKeEhcof0OM+smrDG8+eT3K0PUQEvssq/q1c2Aa1US8NqE3IGchcVhnk3BmYyrZ3SvGZFRavvQDzFIRQVBBzJ2cWANU30AEOW6fQcz1p0x3hQ6rBlybVAl/O83ukTK8PLf1muIz1nGoigDc8gyNCdBbcsAxENPActkJECLOWbRT1JFxZ7q9Pxm04VD6eBRseAaohPzvrtxeNIqLN7SZeNJNI9nZuo6CzaKgNfngBBKK+Fcdzojd4MON2u21+079HA90aKUeEWxScAZeZlIKnpZk//5oSyTzIiAcAMsENIgJTWTbFDOS87AaLGHfoa2N1lNUuLS58uKXx5XJpfzZK6/XJW8Fbj4kP+IAP+IDfKkQGnWfXfAQ8zsMvIzBJvv8qa8tZjFQGOJm4sZqBGZ4fxCMMpTuh+wFnGxiXvI/pem2zSGWd5cW+lDq8ut+yTz26eM8PAJuy9aTBq/vzlw3WV9NHBcgKewD4wx9+j9/97nc1wKG3z6nCCO6K5KhOb7uEhUfkgucHiY9ob7RMKYHYl9saJ29L9+vAd9wXVXbaCaiI//MI7AWcGChHAZi6YzzG74/qxrcI2gGvXMHhzcRH4DVU3qUSbnYNiDK2Rgf+fr8PN6J417+2z1JbGE2yM+h275QXvTvSxr0VCbOVES3S6QRPZuAFNyLHnCY3vu8FLfYMkRYs4HHPncVTCx0P5w0NSSZQnGhjjYhu+Uz2KvbyicoKDlRh1fCjhEXtO4gCURrvnMcgxrBqwwimwlq+YNDbVLTgb3sJJ1HRsxAJqrcKeHwETX4NoI3Uffj5HQ8fZjLq8UIfz/oBv27wJhvkeSM3+dimpt9CIPk98fdmBrWeO2Nnzso/kHJY6m5/84MM20k4//ks2Hq8qIv5zt0nLzaE+dmaUydk+jgZ2emgy+yTk/G4GZDtqQ7jsU+H19J8S9Me5DDPiKbVDtQ08w/kxQlH8DXgTbJK0IK5H8hJRPj69Su+fPky2rfN7ubmx83K1+9kwtf+5tmoBBrO5rVy1drpBgvXVxzqqsfC6JXrFgcNe5O640s3KQr5tm3NvHYeO+hXenDkN69/NG25BrhmwYkz76P+9Sbjj9Qxg1cEOLaIaUT2lPqgwOSQT6PQIofd3opiO2j83ss88mdx9J6PpNlru4f31tmE+c6bZ6/N0yBBK3AcWJufg77Vv3kBI/nUDn90WKYN8nhBhLGRABy6qJ9aXjm3g6hcVwsATFIfIxEDaTRYiMaVIfagTS+ApiO5NmDm02vL27ND5GyQZI9Pz4Ate5q2VbZ93wwbeT4VUP4+hv/RWjzUOXj+VYNnJ/4KgIBDht9j8Jvp3Q94QwiDyjXIYXVz/5nm+T/ABY9ev/YAkYbDLSETQOivobbz18AG98UlUb0Ojx6Fo7atgLUrZvbkrxUYYmeezaho6XzXfz3L1t7Xz4/0qZ5Ms++LP1a+Z87tFkQ3wMEAQyYL1ZYLCQBL8TYaVvnWY9rG60O7GCktmwHk+T6SV98VqdNkFbRpn5mRqfsq9piF2Kbf0nX7Mhr3UTCQIBcgMObjpgcdtzIzGnexv+yUr3wg3e/RCpa9MW7919cGsGfwptfEatCMMXOSAWBZ0qaRwmB6SZG8e3l5Geqw5Y5RvPGqHd058n2pB7pYvPQAiCJcmXvn63we6HLs9aW6PVpwRE5oFEDaC2xIGZfl4g7YCKJzOqLn6LvgJluJbODAq2PTfmIwD8e+qjQMUCqCiuUIKH3aNQNYUa5u3Z6hsSwlgKKDD/ZZC47L5bIbKLDBNk0HfXOOPEtQ5W2WwPmwF4B083hOMaOddcLq+bDz/Auzdyzqv8ngxgd8wAe8OXwEMR6HM8H2fwVowYoacde7J+wlYwzZRoByU4MJZHjOzBnb4qwD/dGPczg0gaJIdza4dBof42xKgEOwWdd+XsWf/vQn/P73vx8nJwlgXruP1YzCoUXFEq92YrloJ1hFSlS3j5dMLdgS8ZMT3Gjtcvw3O8FKVG6mzCg+g4yPVG+XEboAGPzGaIJ3+7wfpIjaBJSxPRtJZzlCr5iJfPNhMr0uDbM+gw4ARWM9Cvhrnyqq20IP5ByHVwU4vNl2zzG0aQR6gwHpJs14+nwNvW/qfr8PgYooAsTMoLSdWbfbCPbaqFcZaNwZ5wMc+tPOzAvdPMUUBTe8yKXF0/ssQaWtkovKOKIQjyo03cd6qdisrCFIooIaPeihZ8tyD0agRCAHmlYha4MVe7ja4BERtetdZ/krgi2Pbau9liqqV7+fBZSOgjUqPdyEXuL5O/ENH95BEZ+F8+JwXpb3/GsEln8PNuSXZaju4/IqI9Dh8Q/414YZ/0eze7+sMfM6eGQ8nXWIPTslmnU8Y2ecAWr/vC2I+kxnyteoS3CDxp+/F4vtzfAKRIGN39JYEMgEpNxt0UdhS9dqs9rzQNy0bwdZ2cgpJSSYyd3q9P/44+/www8/DBPOQNlSEfkIswlalzO4U1VTgYDmb/Wkc79B29+erWvtaeIt7+ogh/Yh9/qj+RyEiT3cB3bow01rGWm0Kd3xS48GzKxui2ir0/jBMtqkk+/yTufzaPtIcAN4RYBD6reOl0eQTdAhZEIg563zKweKlk8uB2QmnbdGHBnojmQCuNwZ7gUSIrDEjhxboIiiWTTMYx7PGLK3Z3gBjFkQJ2qH/T7QIaW+dWOCtxZ6s8HgDU7rmHt5Zm3w2uG96/0xfqfKFPJ+xDGqU/Jq/DQfjPVGQTpbnhWwOr+NCkeBDYG9oMwZOGKMvFaJ/ywgzXhP1H97dpsLb8lvrwZCWwJ7RN6eg18hn3/Am0LE5zPDM5p1inT2B4zg2WXvrfd2MAreeW7XweIkynEWDz1BIs8SieH+TKB2lW1oHw1Owjk6WvbVVWz7xB6c6CnjkzT82YC2zxV12aLyCMzs4VLH6NB9D/mx9d1GW5mI8MMPX/Dp06eNbZp53NqhwQtgHoWtXFDXMe+mjc4W2W4Hb34WxgCG9mk9h12XvfEP23idTaACu+OgOCOuX0ZE2CviiJ+1rVL1F6WwCTM5LZ/av/UCGp5vPavrDLzZCo4oCBCl17/n1Rqq5Y+woG0yoAsolbMT5IDMTR3Uo+TMPQiyZ7TMooC6XfrAzFmQxvtu3x1ZRZLtygP16Z0H4bVBl7+54QPxXfO2nF2BbPCe8YYum5mnwRM7ILwgQX2oZ0B0+qSUhoivbSdZOjWaVP5rtMiQ0416dVth19uo+9kGQUa89eqNZVmGcz90lFwfMvoWEBnlH/ABH/ABH7AFqyuBran9iwkE/krgiEHrOSrvB7OVqjZSYdM6zvCjsNmjouq3t7WkYiuDAEpxvUTBloA9VFhPtAkerdThe++bvSDRYzOy28DIG9L8Xcs+Bme6563sN+3EA+LUQtnTJWC1LEtbwaHrzzmXM2C4r7zX4G332AZTtgGDMxPTu7Bjt5eG1KAV0ebcQA+i4KsNiHDmySRhMCZN2bOBO6PMHo9Y38oLRF1qv+kyI9nsBYRmgekIP8/vfYTdX7GCY9+BjQhhieo5vjYCpLcyLIrge9EpDy+dXpxH2wm206zTLkLgjNyzA1baFgVU5E8HAGbMFa0QAMaAigQ3dFpP4GyMOYc+EYN7JyNrkD61tD8iUJJR4qUvRiWr281eO7ns8xsHYwKlpeI/8lXEowDciLVOI39lddJWkOggh+Z9zXd7fP4I/CsEOWSl53uYJ2Mo6wO+N/wr8O8HfD84YkQ/6mgf0W//qjCbDLPvvl8AydZj8Ykc+blTfNytt442q2cpqONQtmKXd3Nn4jz/Mesz0gSX7QHoDVvn3czeP6edPQq+VSAi6h2vfIYsqnktR4a+yyT9a8fCOOnmBRd6gIOIkKqd+vz8hKenpxrU6AXo/tUBDm3P2vq1jW5x8NIREWhJjTCDTcyMbH091TclLkehr8fMoIWaX6TB88kkCOLR1PoabdeL51/ylob1S4llct3GE/h5vS1zXvDoH+FtA0opLZ3rFQ08Hy/yt6M6NW52pce2vvOy69UrOGYNioIftnFNZAbC0jrQdvnQbLDr03Jtx+lO2uBEtN9hIJA61Mm78tWWafH0ggebAWKYKTqUcyukfEe7OPjbPB4uNr9Xj8eMFj99G4ltp6XPJpBkcWJsI6KObiIiZQdQ+0wJyBlIJHhq2shKjTwEoHSbPLwtLTzalXRjGZInpYTr9TrtW08A6bQz/vPKO/y+viJtXEkPtN/Kv20JIe0r/khczQ20c47FXl3burdpGWjGzDbDSTwOOzhyOvux9KdownDLjsrw5IFtx9yA3YfD+Htj/02hByHDFA86ue8N39N5joyVI/DeeHo66GgQ/T1wsfUfzafx1bbAozgcTffawOHRsROltQF9259HcbO2RFRv+817N8HLqy9GRgoxZU7SE+ID/hoOhHLDxVJWcEDZCDat2+YDbdnjB5vWq2evvhmckbebfuYJjU+WuaVD9V2mfcrRD3GeZiYWp11Pcmk5EAWYNM4uKKR128Yy9LaN8vv1esXT0zMulwtut9vg9MoxAkOwggGkwp9M5WgBu8JIBxR6s3l4wy0dQxv6A28FPJw0b2Jn+wx83pU0Zw8X3eAj/xg/x7ZFfGIJcPiGpw0SxUEOOwZn/HOKj0y6SMZ6NLNla5zOyvkZvGoFh1U8XlRMO2yaUSQNgHoeREwET7lLueu6usELOZBUYFmW4bYUfYuHnkHXeOt6NP4CKSUs16UdhhoFGDwBrdul028d4jE4ECmKSAlEh6uWsrYDy5Yh6TXtNE6SRmh2u92GOrRwjoTL/X4PaaYHotd3vbDCR70tAFFf+SMCgAggWsqV1ywCU7VZlRsd/GkVjqbzjJYpEZhLhFsOJ2Vm3G63uvzvR9zvd+Sc23aVZVnaAbtSz/V6HXDRtPZ4wBNenvDweD3njIxaN1FTOTl3wVtoJIfuFhvLrhCSZ8uzrQcoDvK9Gs75/trOVee3nCvntdCd+PeqdE7XmRKfOYvv7zzGHfGoct4r/rUOny3rPeCoA/JouV4ZrwlyvBYfW6eWh9HB1Vbn2jI07MnKvfFh69mrL7Kn5NnbHruHw6Nw2nl34CguM3vGO9/sTLtGW2drp1r6ppSaA6bTz+wu29boXXNusJW8Ib2VHi1OD23xqrOal8sCECl9FTtFADaThLO02nactdn+5vkA8rst28PZw0tPONl0m7bwTFts2yH2TpTOlg1ne8GMn2f2dXsntMuMNWfk6uNEW9KtzezRbIMTFVu4pO92pfzJzSiJit/EmZt9+uVLOYNDbFTxwdb1Xu2+yrPCWyuD62RNxjquhak0rOZlyI+9jQRGbrgPaVQbtL+wyDmDmcHVT7Pys+0ISGhbbfQqFPEdn56eWj5m3lwwENkfZewT0pJacKOlZUZet7eFyvW2OdcbbJTs0mORiKrfkwa5YmlpfWfJK36G9XMGv43WJnvs7x5fWj/Zftey3dqRM31sV+4fgYcDHEJo93YRY2jYPJaYj4IVbFqZ2fpnRodmBmFs3QmSTysHUUDWydV16E8RCNEg8AZ3Ghx2/8paT2l7AQ078PVyrkhhR4rb0tFepWqDS7ZcW190+rLlH33d74ZegXNM1bLQihSou2d5y5+ghAXjIPZwlsDC5XKZGj9e+23ARvKJsNFGl749SJdjeVOXb+s7CjNHroQwPuADPuBfBV6jmz/gA46AdSYiJ/qRABpzvw7VM7h1EF/SebhEVxnOtuF6jtrFubUuApno8OxO/QkATMDtfgev+dDatpQSLpfLsLrZm7TR6T3bNQJrq3h5owBY5ODKp7fCNeQTQnMUPbD2mDdJGWdGc8yjsiOnLkrT0gJIlwULJdzXtdmE9mwLKXdmt3l42btLPL9IvpayMy6XC/785z8jpW57erYpiMCKjrrd2j86M56PBBBlgtza1jJ5WiIsnXfshDYRtYk8C7otmmdsgCMKtHEN5NxvdyA5K+lVeunL+7qCZXz2QgZZ1Po9j5jvBQotjaJV4y2dM4akbktDiyMzDxPYltce4Ycz8KoAh/7U761zKO/tdZiNsTYdMj7rP5tGv9cCWpZMaZw84dnLi4MiXpslwOHNmnu0mUWmvPqiYIzGd3Tkt1FxO+CHPU6YK5IZ3hrnqF4vfxTgsGVFv4shktICZk8YjeWXD6pR5eKilwELpASg3nldEkr4uWxRQVvtIeWVGLTmxfJ7SS9pOj/qQTzSyQb5JBIuhoCnHKNnTTt7WOsRoeEJG5eqvM+T7yWkPuAc/Noc03N888Fj7w17/PMxzn8ecJ0hM8HxS4IzTtfsu373Gtk2s8HaM7QDUd6MaXtKouS8K5+jrqxLCQ7ILsmS0tLS93KEBqXMdS0z7Sy/68NHJ8AM3O9rcawgNKU20wzZRlufSjtJXu8GUThzw0McJFbldVtp3Jbc/nK1t6jbawUvak51fweTZuzPdbJtt9RdWlqCJ31FRrH7ejpJoyGl2NbyeO1IgIOIkEnRnGgIRHk+zMyvsbjIpJ+d7dflCD2LfVt8hZQS/vjHP0KCTHoi08og68d0nyxvVh/o+me062m370jxibafB7rUQIL1iY74WRb/iK42fXun2yj3Fcg7FeCwdXkBDl23pKNUbzkx7QntecV3Gm/7+55Oiehnd0LMyra+pFd+p+sUHRdeEeDwO1hAD2Zv6ZBGXm5RGQMY/V0U4Ch3RY+DagxUCJ4W9xFvLWjt9odIcJXDK8vyIvu756ButuUYx98LcuglOZYRNN7yOaxQcOg94MXbW2G8AMcM5yivxcUra7bCwwp0nbf0qVxb1JfYWSHf4xYiUAmJ+kxCotQOGdWCCG2WhRv9JU0JoMsSucJ/PcCRm4Jk9oI2KDikbX9IX63r2oIdWnBEhu1ZofQa4/CI07OnLD7gfSHqIzuO9NLnKP33hqN1MtCWZX/A62Cmv6NA6RFD/gN88MbnTNfO9O0vHY7KoqOG9JGyPZjZGfYdUcJC2wPs9bM+6I7In8zxHDcC6pL8GHRZl8vWRu0Og1ptgRLXuF6vGzs3As6Mby8vqt1mEsyx7ctNECMt3LKN7Wztb21fi8Not9xq+yelBCRZnk6437bbDLrTLHk6/VeZwcdWptn+Gh2/LW0sr16TX4ZXRwQb3kbpz7IzgbGgb7dPKQ3085xpr9yNrwFs+tLLL7Yqc9mO8R//8R/j5QB3wSUXe1r5dR5eRH31h93SfYQ2UZpyaYKjm1TZNvih/5oTnvwxrH3KjS2FrZyw7R7XVTE4m21Zeayj/K3Nt+xe7ohPG7MA0vU61ecezPpJtu0k8V12dJfnnwIYgmBaxuitZp7v8FY67lWHjArYDvYcZ90oC0Qj/TRxPIc4MrI84yBV4SjL/zUDe2WLAPGcdqmjOLsl3Zr95ZUeeAee2gF1ZG+kxsmWp8uaOb2yReWMweoxsJffLkn0hIW0U7bu6HKFX0SRRUbfMECxVcA5ZyRvaWUVCkzjnsuST+YaRjrq/hDhInn0Uj1vr7Slj1bKOt3lcsGyLMOSLqGlDpLZPoiUxaMBjYGXsG+YfcDPD2eCSzKj9quEXy3ivyx4KwPiA94GhkD7xFn5NcApWeTodPupt2NGEycRHtF3z1EpXu1+OQLWVozsMKDYW/nWne2IPtoO1HZRZN+JQ/xyu4X8Y9tBRPj8+bP7++hk5UbziO4zG8c+A/28A7H7cs749u3bgLvmH2snXS4XXK/XkC7Wxk9ePxvctU2maR61RyDfbvAU0l7fzoCZkavRJeec2a3msnVZ29Pn4EBgQdE25xLg+B//438AdRXN09MTbnfZikJYLluHVcBufxI6e9vHPFoN8qFeueptG9PAXFZH6Bs3KY+2sT0f0E7ESx3eWUBENATaLB4Dz+stG7apPPoQrT9Z+UM2i8E55xIIi+jh0eaob8AAwHlg8728e8E3jZf1Bz18j9brwSsOGY0jQMAobDxnLzq7wyr6GZFsuVaQlsE0zppv2zGWbwMpltl1GmZG5vGwFFdxwjdaNE6ecpptf/HaHAoFR+h4joJXR6Q0bR/pZ0uvvXxRe7xVL1L21ogiv1Ho7ZfAhMxS6PpEkFR57fKK4GO3WVkeskEM/U6e9W/SHj1edIQ26hed376zz5LfGnmW9ts+KcquFqSI2n7tB4rqdQFcs0m6+kymmPeGs1URwcTb5Yct3r8mX3vDO/VQ2F+b8/QBPw/sGaH6+6OB1X9FmBl/M13/awbXGVHPr7Ut9uqdGdD3+33K6zM7LLJ1VaL62f5R37seld0g93XdBFxom6keL7B1wqJnIsLLy0vYFmsv6Nlr22Yvv5ThpZe+E8dTyo9obm1aPXkW2Vab5wlfRHm9dLZ9XI2ZVnqfYQNkwu2QKOT+LxcnuPjn29v7PB6LfA6N96Zd7Kfr38fnZVnwww8/AOj9lYgAtaKj4SE4Av34AQY4Z+RqYFGlE1EablZp+MqWcaBZl3YSU+ubwWZTtLBnsAgP6jM49KfdJq7HgOWTaCJ30zfNfB4DqF6/tu/1OlzxS0iVp6GU6V8w4PkCFmY6ptGxBos274Pn2YUbNibg+ZdHcT0CDwc4cs5g8m+UALYHIg3MaBvlHL5ky40GsD3gchtIGLd6aBy8P+tYWme0RdikHBo7JgoIeM6t7WQPP/3OE2yeUTlzbHs6PwgTCUu9/8wGhDzaHDFiLL3tQHQHPo1nTfQ6a2RCQXSYbc4ZWLZ3LoPigaXxE0EYKXFPAO61i5mHqLYtU39GvHXEsdgTaBuBTYpvtAIXwVsVWXOYBwmuSFqfjYx//yABnauDMbLBYLP8wv2LI0qi//bLaswZp/is//yIYvytw1Fn8OhvHzQ+DufG6fjsGqC/QDjaRs9AngU5tJM8swu17RPhYNNkZmSz/WHXeVZtjOpqOGo7dIIXEW0Ob/TooSGplZ6bes1zzrkFcrTD59nrspLWm5CcfffaJDaRPYtP/25pbtserSbxxgpgbI2JTe7RXOfx+2J7W1PEu179s/dEy8YetQ6xgOf32PbNwKe74gEqh9J++fJlY+Nre7it+CECU9nakEivSAcYGZmK/YgFWJYegCq2pO47xQPSDs7tefBpArnYzskxbdUBDsF9WZbh4FBrV8shr1LG1WwLiWz9ErDiFqxgnZ5Gudb6uLaemUFB37Z6qtyyMiWSTzN8NTScGYPRtcfX0SIB/WfHsPY9Il5+xMR41TWxekmNbrQVmhrxSMjMyrV59bIjXYZXti5+WHnhCLOexxe21rHnForc0sbD73K5uB3rtb073dvyNZ76+57Bo5koYhjPaY9wFdA3z8iyLbvVxvar7VuPzh4d5QRwUUjyqaO7Gke5R1yXm1IqmxzVYOuCO16+b1eUaH60g9deS2wVgy1LK/1mcBke1e3QwjZSyo+CJwzfEz5cow84Cr9gn+43Cx/Bi/eHmbP+W6a/tlsiw/w1EB1qaFcNEBGWREiXyaRIgL+FKDjj5Ys+Z7wQBUWOQkoJX79+3dgqYlvp7dxENNitR4I60TkROo/Ufb/f8dNPPw0BFjsxpe3G+/3u3ibiAvNmNtmjmQ5w2PTWdpRnAHh+fmo2tNdeO6at3zKDsvXd5y1vvNjDHGfQXAvqEx26T2RM5lzs8s9fPuPr169YlgXreqvXwhaHWmzny+WCl5eXsn0lXYC0lGtXTf9pGFZUG9g64yrIYWhBNN4KKb8BqNfKFkg8tvN6vQ4293LZTjDaPterVTzfVePV3pMaz2VWcOi7VMefLqNGg4YAR6QjiKheFTsJ9AXywY7ryPeKwAt2eAEwz5+WNJ6MtD7hzxLgsN+tEPN+10zZ022dypmgsE64daIF+laGuDzr9Nt6ImUoh4zKCg6PQTQdZCDpQyS9duo6yLn3d6bI9iJyNq23suVofRZXTXtxwHUbvZU+e8rSD7ZsV3AAaAEOyxdwFFQ5eXjZHEyUUgLTfHbIKkVroFmjweOzaP+gF+DQeOhAjD6sKTKibPmzNEdgL+8jxqjkYFZfPuDV4I0x+S6hQML++P8ecKZewfwDHgdP18w+7bMGj78+IIY9Xvf6xT7/2sDX491umAXU7XtvZYPn2MzK8eytopOrs8WyGrHYFX0Zn/rguj256i29vaSnU3lBm6X4sgyf9A0d8n2pzj4lUEpIRD0QsSQsSQUhEmFRM8+lWX3WXJDQOkHOsdDpIyj23PFzHuz5EOXw9TzgpW0cWU3iOY6e7XhUXRDJFgVqfVZ+KDRuNkezPRKWZLfxcknAo62p6RXZ8CV/zOMznuc1H6L5UZt/66+N+b0zEqU9P/7wFT/88MPQp7fbrV17bPuTFt+JtbazDqZEvkDDpf6bkvTbeKRBtyPNagL1OzM2bZT67GqiiHba7tdncHj+8IA7oQchTN3ih2g+4Xr+SmvbzMavQRIP/5n/NuujofggX9Rm289H6pb33liZndWyB29+yGj0uxfgAMTgxka+2gCAPFuHUt6L4tMz27UkdGHvBxK8T12uHgAj3oyMcW+WF4ixAzqim3WabQBiS9g+8C1ThMzALcFGKETCea/MWfBIPnXwwytL4z8MdBM88AbPTDgysOlz5rLsisgRBqkHoGbRewF7Hof0s93WZAMckZC153B4xltE4yggY2n4CDBzv4VOFWFrHHiGlO1AGztxfP712u+/Chj4XP7V/ThRXO8J5+v6YJS3AC0TtF7dM040fAQ3Xg8e/3t6WD//XIHIt4LITjnKP1YnzoIc1n4ZHW+1nZYBolQmrNTtfOIBk5KXhJKEZJK9Biu6PeHNNhKWZbslwz7Ld1lNoSfGLpdLW2GhV1qklLBcLxt7wz7LdyIathTIjLy2oXV+vUXFo719r1f02oMc7crdgUKeY+v4DUf5hIhwXWzgB8ooGZ+Jykz4wDMuL3FdGRBPwEp5M9xm44DWY6tyZ46pl5e5hO4i+7u95zJlyMz49PkTPn/+XNuJFuBI12s/f43GSU7L31bHCA9qvCJ90ugpeBOG92DuZ33ovBXfxjsqqHNUjnq+hYzP6PBRDd1urhcbACoouq2r2MpFfrB+t4Mrpf1VMHu/R7xkS7F+eFRuZE/O8kpfef72zxbgsOAJMM38Ah3pUTBHAlCn0WVowayXrxGJotluSdGM6jmj+rkHHMZldAzGPd+HvHud5znNuuPsydmVu1HOMq1CJ2NYetXbdPyE8USpCbAoMGMNXvnc5CEjQCcKds/J93AYHfSxnvYMuL6P9NdG+DKDanw/oe4ZpG7kiMCcHd41M1A0jsJ7eumn3sJjy/FocwSOKNYZWD4gIgxnOBNakEMOTiIa7UFWgYxmQ9D4PMyEYZv+Az4gBNbW6Qe8Fh4NbnzAB7wlRLaRZz8cdeSB4mx7qyK1rViciAXMK9Y1g6gGDagEDpa0YEnynCAHI356fi7bUFPCIltMlwWXVN5RIiyUFN69DbY91s7SAQdpm373008/jcEDbNvu0UT+Xuo1sfJe12/P49CgAxTROXnaiZVy7PaMyMbfs/83gSlFRw3yXW6k85ysvTJiYIAET/kb2+XBi7ma13uWT+uw70HkTIb4w+fBVk4pDMyMH778gB9++GEYn7fbDdekt3So+hNVJ33cim19M7ua/QgUv6tuFaEyOX6GVvbMP+03JnXgqccLmpdle5X9XT5dn2AyYc2szq+zvIq9AAbV8b8Nrnig+2UvHVDR5tHvEzp6ee32e3m2ckHq8MrRZz7qdGfh1VtUNKNq4aPPYvAiOpKemUvnMcA5Y73fWjlDQES3rXqzxdYlABngcj94jQTUPOWKI2FiLRjlHAdPMOw53m2wEhWHWEUJy1/x+Jaln6uQUj+PQV8JJOWXO9W70sg5F/dbggdcnkvJqbSb1HsiJFpK4IPLGJHnUkmfmWjtIcE3VwIL86E+a0XDoFR/47KEDsP2HO7BGFk10xbDSyBEyq3dVj+5ZpV3bazqbLWczBm39Ya8lv7OXFbRFGGshUzJmXPtd2YlXxicV2Rk5KxWsgBYrs/S0QBnyK3hzLneV114jCpNOKPcQ60ijpRGRUGJkLAABKQEPD1dcbvdKt2BZSkHed3v5R1RORj3fpfDU0tbOr+gzQYVnlldoToDa0R4wQ3pzfJJKFxS61lqPJqBrLoYKiiiRVbtjjI2SL/llq7Fy2RJafvWy960w3zh8U3LPbzfICb4kakbAx627FPg4HYEou60/TwLqrq/U8YZdKI96H6lwNEghLdNZmrwEB0tekTnILQAqn4nNPTKbkxb5Y5Xb00jxtlROJX2hJE3muQ1bw36AlUWs5nJYdM+JZ9lcAsKfIa1pL9Jz15ZrujQZgxTPx8/cwZnrkvhi34kApCo4EJFoWjdJqUVnMdl754jGtK32iCCu8Z0CORKEJ79sqq6KXgwtb/UbIMqx3Ju9oa0gyp+rHDuKw7qbKCVA5XmjRq6DQ3XXiaJrGanrBlwl3qRA8DiKBt6iH4ZR1W3U1KiFlxYLiX40M6+qnbX50+fig1a022cucZvxY5b1wxQQmtxpYuYWnVJKJiA28sNeV2RweCVseZim7zwrcmppZZVCrDnKggdldypRLCrHTCsFug2mdBpzavWpNZHct5zGwtlpXC3gnJeATDudwxOyaxcsemkLR0/wrrmulPYOjK9Lc2GbH1s6+ptlXpG2tCQRsrRtmN5paw9XSc5+t3w5Cgk1KMd96pfNW5Eclabl68XX5zdvl2mfJcVFboZRcakZrPUdBXvPtYbot2hJDm7realhGW5YFkS/va3v+GHz59xvT7hb3//O3783e/wu9//Hv/45z/w/Pxcg3aEtfZxSgnfXl4AJHx6/tzasKoV9ZZW4kNpx9c6wG6QIZWRmai0nanoArlSd6QloQ099EAIoazmKOtwylhGKjKAmJCobA1rZVWaIgPrbUW+b53vtp1MBQ/GgJEK3FW/Ae17RZWVZlL6bejL1j670qL0yUjr9jS8K1ftdlurB+qsfC7P631c0aU/Jb3+1OCt3B+DqTLpK+tbhGdKry1LkU05V9mM45P4wCsDHKPwMx3qMK1uqDZkl/q9CPV12Goi5Y7+SXW1xCmTDuK+bAwAiFO5mkj9MbN7v7hujwXPmSBtCLT3gBgUuvN6kKcf3rOuuZWzLKk559IcGbDa6S9yhSD/lQBBQgl8VMWvHTTuOInmoZamC8vRuNOCpTO/aWn/PtwiwxWXbswVxAfqQZxFZZ6NKknaK4pS29nMyOu9D050/ET5Cx2JqBhPzgFMzFztDTHsIKO/DX4xHCHPQtBKE6p09aKSGogInEr+ElxbcLu9bMZGCVSU4EYxOkaa9/JsHaXdKR07xMoTUjNjtYgdZS40B4Q2nCH9Z0vjniD4YXw1uDiO86gQV/l4k0pRrSYfK+wBELSx47lXXtln4LX5BTazAlL+EWdDYfNG6ASgDeb3KP79ymbQpvgNZY0uG8biEBRQxrNxQHfxUPrxGN4nwcGjiGvrCJQfWpwdXR9rPTMWR6NSmSMy8nRzLQUNf5ZoGKMsExmi07o8Xiuio8zcOhZjoLfX7eGLGhjpM24Y9bKFwSn1SdP1dC+fM4MTaRXb3g/nglFpvzgbRF2ONRsM42c5QLARuTkBpPCzeEob9gIcw2y9kIh5mOwaDvdTZ1V5OtSOL+lbya+3bsj2DSlfDhJsTkjaOiEFv8LTZcIkQY5eyMR1YoOxyiRHZqzIWO+58l23We95LWmEFnXiqlQyOnszPSz28DFg3PMKZj0hEkO3OciMC+nj8ZD/0Nl0+kiCD812q/gU/hzb6H336tnobOq2kRcA0pCsLdYLwWh3bkFbNhteH2TE6ECKna9GFNACSVu6ec5jsv1S/6HhhaK7ss24Rkqp4THKqSZzB9r0MSVnoizLBZwZn798wZcfvmDNucqU1OjDtc7bfcWSEi7LBUC3uTXd7NlzpyZNBEvjD0i7k7U5B7uw0lkmbEvGwusV//LX9U8UYi/BgSIDhhVOVR8kCY46Y4b15HvOBl+vnb595wYZ0McEpL08jhVJCRXYGIMcVTY4q3Ie6SsPV+1jFxql6rt0OcyV2eVZvmsZchQeDnCs9zvuGK8ObdcE1f2DvRFb50I/y1IfWSp0zliH21HA9pBGGx2cOaUatFK26UWQi6K2bY4COxovvdyn0THXMI5iUuK6PFIpdx2gKUwokTBWzwDUwAOAdTNDUOoZD1SVmZWO5/aATIVfdc47k277QNNgpKMVBhEPdGNRD7xIAEQDWeps20bqbFCd7OuKzyijfnBt54kNhlFbAwNL/pZlwfV6xf1+f1igvBd0UwWDKLW9dFYEnRdZH/BbhWNy/x0DJyfBGjFHdMh74nIm7WzC4bXgyUQBz1mRAw+t8+zJdL3C0epMu3ydiECXZdNPukxrgL13P2mY6Tyuhy9afWFXf+pytP62NogNhtrl8jbPNODtOpy9rM+fP2/sE31LmG7Tp0+f8B//8R9DGglQ6JvIGm61Lq337TkPAjln/M//+T+bTSkHWsqf3PpQvksIf6mLlepEEDFkN3BGHp6fLk+F5sjge1ldmtXyJSbGgqXaSFWDHqSr7vM5iF1z8GYRdHvV6+Mz8mAMCsZBiyNlvBdoW+0t0r0W9uoY6R+fAWfHqf4+HcNcAhPWWSx2fvksfkzv0y9fvuDHH3/Ep0+f2tWoWs6Y4pHXtU4sbuvw8D56u4w47UPwYsKnR+SZ8K5OJ3+eD2flpG1fJBsBHZzi9j3i/qiOIHUt8xif6/K1vtwGH7Z+r5Th8WRU1wyXos/6ogNPjjSdvzLKcojj8HCAoygjDIhpIlkBrYkRXWvpMdWsk/eMISt4tSOp/3R+D2fb6S2oAADcnf69016jwegaV1SWnnl1z67dseVYxtXvvEDD2H55wBDk6HVu6VMCAGhBCH3+RTQovKuKvE8BG9TYE3J6C5XHf0Ofyiyg04WCn55xcm90CfBOE4dIBzheXl6GE6Y/4AMEdg2YD/jZYTZuzxj+7xnkjPbgaj3eeE1HNxG3Qd7L9s+99PKbONuRIW/1i36v8fTO2YJZSqzLPuPMvSV4Ns5GR2PUS5JOAvK6rMhmioIXAPD8/NzoeblccL1e2+oHcWL0AdqA3z9em/T16B5++pmZ8d///d9DmTpYoYMTzFy2oiibTX6zq3Ttn26DrqOPM6oBkFvBuczHlrslWYIdGf3wqYz7yzcAEvgo9hATg3KZDS55a5bhzIYYNF3OzFiWZh1PrwOE1n6cHQQalaVh4/RObN4j5Vsb/jWwV9/30K2HAi5Q21LaG8XHpaS2+piI6raLenEgc5PbTZZKKVxW1KSU+ioB5hKUSGVFFIjBWLEshKenK56ensrqjvUGsJyn8dRWT5WJwQyuWyuICJRG/podvH+EXsWniHWi1rva19M3Djb6GX9PH4zr1e0FACJnPDzfwvMpwtbEsK1767DM+Fdku+Cq+8LTv3oRgydLvd9mOI86uk+SWx/U1vuIPfT4IaPK0ZYGCPI24mVhjxCectR5ooMfvXokKmmNpEjxzr5bI4EIba9WZEjsGQRhfcwbY26WR7+zAR43CGLyeQZNCyQM65F1WwgWjR74iGnq0SLik72g0B5IX0tb9KAe6FUuq9Z6YYPjEYE8Vdw1qw7QWKGsDyKVd2fb/AG/bfhX5IM2Vt+9Jtnm8Bhopxv45fZVZKi8RXmP1BcFGyJbwHPmvcPNdJpH8P5eYI07oATEta0yC2xIUMHSRv95J9PrGzr0TR3aHtABBmCrl61e9Ax/YGu3yd/tdtukY97e7pFzLqssTV020KHf6dnhmc3Xy+rnkQH1tjXI9Y6KL1GcLeYa1KjKnVBpQaLu+yyROGdHnfRTvMl2s+jjYINDezbImbE/+93aQp7M8BzLR+BsGW8Z+JgFbHr7TDjDMauJTL6ywRIky5AjfsiMvBY7WIrQ41neMzMu1779C6hXANeVUHp11QICp3IkQLv9UT4C30jTw/a9976885uk6/HeS3neuyifTqefJb0+RmFPvx0c8iGf7Y87f1ONj8s2SOP5N7Y/PJgFPby8W7uo8rrqByunXzPmHg5wFEcsbxhAR4SsE7k5OBQjATxlpPPP/mx57Z35zTsh2rZhpgQH3NGv/poNro0zPYFGPyIs6mBSi493im1kGLq4G4NHLx3tONelwExYndkEKdqefi5o6LolYhjhYg24yJiqOTb5bft1vfInJ6rbJb5yCGmZhZFDl+K+tG2L8RzbJ0rDLjPWp7lbQ3XK2x/wAb8ROMrTxZD7ZUCke2wa/fsZ5+ZoWlvPa9J7AQXAN59mbY/K92hmt7lavaH1dbQKz60HdZPmhDZnaPwa0HrVCwxoHSjvF9X26E9+lxlWaw/ocu3KTws2wKD10/1+H3ScPiAwClx45ev+E/yenp7cQIzQRZ/V8c9//hO3ekaA1xZbr3fIYWgbMbA0p0zS6nQ02AWZypkXCSiHFBIgh+CVZ9HXPp0j50nT6ihk3p4zFsHcgdwGGmfOljeeZ07Va2HPln5NPUdk7qPla3/IOm/ed03Xw/6I46Tq+ofnavOyKZeZ6wqO8l22pYhsud9uLfCoA6Gy/V0O5YWxlb2xqtup8bY3nYztKH/e2LFtF32h6W/pKXWklIC81UtWFulP7zYfS2sNRMf1tCdDp3qs/fNY2VEdjTZweCiAPbpo2dbPGxxlvZf3kbH3qjM4brxuBLLdA2oDFBrZaOB6is7b1mKJ7BK0cNXGUIjgFBGpLOeKFIEt0w6yXYY9AWcNXEoJyRFAI23GZUNRHdpokeWengDyljrJAIoMla0RRRij2PMAkr49x+KjcS9xRJSbaAjNkImMp5mS1/XoPwba4Ut2r7DUoyPlHwGND9iDPQf71wbvaRx/b/ie49buk90DrX9mBs8jsOcQ2d+0jLcz8J5DYNuhy7VlXNNzSBcbSHnv/tKrIbThLUFt3Yd69YZ28MV+sSv9PNrZtmpa2rQ6vw5eMDOu1ysul8vmrIto26nuLxtUEf0m7V/XFf/7f//vwTbTh4Ra26A4X3FgQ08cWHtGt8mz2aS0srOkOm1J/8L1fwLqdhUiQtsbAK7PqV7bqFaDMXB3VnAcdV734Azv7qU96gB5aR51RM7Cr9Emis7H8T5fsz1RO+72jIXyDJTDZDqPLstSVh9lxgIqzn4C/vCHP+CHL1/w6fmpbA1b+yT0dUm4JMJS436Uyo5Ae32q1G/t/0jOR5PPtSQAW5vf4znv/D8vCKTfkXrn9Y2eFLYTpRqsLNTv9vzE83Aunyf/ZjrbOxKg1RwElCSd55NHNoDkja6UfgRefYuKRlgfEGqZ9GynWkJoIkRCVg9sSVui6/7BnLp++96W7eFM6jliFFue1y7bboHM3K/uo22018IR56ANPGB7QOSG8ZUAkh2BZuB6Bk8tbYqH/S1qj0czGzjzhJbmyT1a1C91l2O5bila7rmn4HU92wDHtj0iFOzqmc1e8kl9H/CvA781HjgyngA1Bt4Vl8dr8OSXp/d+Sf1n8YscVTCQMDqKM3luZ80tWBp45yZ4uFo94eEgK/X27AT7/D1kbGRcC97WRkkGJ+v06MC4DUpYHWPrm51jZWkg/Tk738IaxFqX7el3TXs5CNTqzkY/bO0FDydNM2ur2D7R9hyY2waV8rsEL7RNwCIsmt1A7XepQ/Colhb3Qn8JIkDbTUfTe8+zst8LZnbXpn9fUfZ7tGE2JqP6juDh2eWD7an4tfN8Z0pZhVEKqZN9KeHHH3/E09MVS0ot6NrGbV21VLZqlaAsnySZjHmLa8xDBe8xYOOveJby30Kmz4JSXpv2gi+zeiSfrWNazknCR7L+aFqNn8Z5b6V+RA+dJzr36ZHx+OoAh362jpkgFRl/ZAaMLdfW5ZUfEVqXRxjrmwU6LI4zhaj3mGlcLH5Wgds2uQYdgDWvQxDFWy6ln/VWh1kAxDMwN4JwwDEXoafwLQd9AcD2BPuSd77f1DK7X68f1CKnDbo8u/1D6KL3DG5oor+T1HJcQHnCL+ItHVW3glq+677UENHsA37bsGdgvqdB+T3gMC//gppZaC5j3BurxUHqTdPPe2UDZxv7iDzQ8rU8M+xBbgQC8VaW2fbO5NLMGIy2ERDRILOj5avWMB7ObThIBynnvWWqZ+Tp4IY+oBNGD0Z0YC4HtWqn/qi8sIEEjYPe2mnPybDPGh9JOwQmJnR9fn5u5dmVIbYtT8/Pw6pZyRcFOCK7TtOdqAaTmMFrBiVx/KoTSK2iMjA3gVB15WPO5XhI5hr8UAGNlAJHxLMBZcvLPryGY2fBgr00XtqjcMSZf8RJ3MgGJ83ZoI4nb76XnNDfPYjHY+E7vTJNy8iUUglvVJ7uE9IM4aiUEv74xz/iuW5/0/4aUPRCG6O53B5EvPTzaAL9oNumx6v4NzYoOZblrwrYg8EfDPJ7MiUaBzYgE8GZcaQh8vX8cgHv7NVZfWdw2dMfNu1s9ZE9/xDtth6uu6b6bgvA+kpHbpUa4fFbVJYFKW0dZW9Z0B4Io1hlpleEeEo7Cj5sFJwTzNDf7ey5rsM6oENdIDegI3nl8xGacGn0MGMh2xbE6NDt8JZLzYIc8rsVNDpPzn1WiBKGIEbBI54Z0bTzBnl0BoXkiXnJN15mQqq3Jw+DZzQyqSw9LftTmtFwJrgRpW/4ppH/xJjU1wHK9cofwYsP+ICfA44b68zihPRAxyQ12mzuobIPowFA5Onx9J7s77BvSHj6tOWe7Fv2nvX16vaMCbt9Q58HoevWelACHOu64u8//XOzWkHAGv7vDXb7hNYBdsuJBDd0sEby6U8pTw4C3NP58mxvItHBIVliru2jvS08mgeenp52gy1Wh1ubTXho2LaTUrvefoaDpsH1eh2CJdqu0OeKyAheCEj1kEZCAtrNKQRQLmOYAVBGSpe6cgNA+1cm1GqBTEBCCXpMtkabc9xxVE60tp/M8UhQ4q3Ajv9ZMMqmebSuyO79nuDxJ+DbrsX2lnP2AGCbr+auefWYsJNt1QlmCZwnMC59zDHjmhYwcimnxjgWSvjLv/8bAOCnn36qW1TuANcbXjhjXevYXTP4UstaLoPt77X5UZiV4wUv7JmQNr3eXk81lmlXIXh+Y9SmWTDgEYiCRPo7UT8+5LV8vhdMOZJfZK7gMwuidr2TUa66JjAT1jVXvhUeWpCW83R8/BYV+MTWhzjOGNszeKJoV8Sgtjxr6BBROWvC7E/2GFbSWEVrGWZ4VvV49NCKNQrGWONLlyX3SM8EojUQorT2mSiVgXFgtgfAYBwAaCs4pDot0FgNNi9oZP88Gs76PMLRKzvq+813cVTEMqFt+ijgNeNz3YaEBEp9S4p3WJx1HGx7fy7l/AEf8F7wy+Lnc0pUZGAZ5/6YHdt3rPyS58wsy+GkG5yiYEV7ZnYPYIvyeHLMyjQrk7209vBRwD/AbGZ0zhyK7wlWlwmdvPM0ALTb3zw9aHlM02em63Q50bagPd0W8bW1PSIDd29mUucR+2jgNfRR4dkHtv06iBGdUUJEsrMfgIxjNf4I7ZnAahEGt20pYB4CHS0bqb+Wa2htK0m3X+zL40AnJdc58PjiaFoNnm0z41mb5hGHzePN15T3CMxkoOd4M4/BUC8gOKbXv9cAHcnv/b08yyRpwy8B4GK7S8AvJcKXz5/B3G86AufO0oEt6m03sPS3ftFZJzoCT8ZGck7jkXNpV0L36XQazUfy550VEY+Px3SO1+8bXpYDXh/k8z3aR2MyAu+slahcjxeK3zbKhJRo2CZ7FF4V4LDgBQ70b5GQtL9ZotjnaDbBM5Q2yz6dPEdObvUYV4yQ8HfVweu6bu6wl7ZoB38oKzi91hOIkeMeMXhRoJ1OUbkC9oyNUueQfCjLw80KFf2s80ftrLWEA8YTYnr2aTbYmkLgvo9wT5DODGtge8gRFa0wGLc6uKF5NTIY7XdPCb4VeEa1vH9U0X8veERx2rxHfnvUUDqDix1X+vmxdmo34dcBjc4H8J45PbN08u6sQxyNwTM88drxFMn/o3klvd4S0t7zNsAhMsvmF8Mv+s3Tk9G2U2uYWl0S6Rtr8OvDPbWxqtNH+nsOxZHwcPfA6jm9esPTkTOdZeWOrPSY6STdZqvLNV4Wx02rTb7Ze1u2trfazQzqUEJrD4h91CbOVLqINrqP9SpgTy40nOSsjQyAJLBhne+6vLp8QwtObHCQ/DUNUXMKNafPbNxHwOY6KgNm8jKy5zy9c0YXRjbEnt0zK39m4x/J4/GTtcX28JnR3JODOn8k9yL/JGqHHbe6DcyMzOWkOb0zUBddZH6ZQf/8+TPAJcBBVA4UFb9hqDd1/O7rvbJ9CRZ4Nm0LKjiyKnq29JrRQMDa/jMdAGBXvkheG5CerfjYwz/SPYfHk/gVE9/oiF7zcH3ELvF02V6a2dhtvtL3DHBcLhcsddvC7MowQVLyeJ1+u902g3q7HaI7fzJotAKTZyl7WPppZkj0IWSCo6QXvKVdUrfG/X6/t4jm9dO4f1R3pl0SGTGWNsAkH4BymrGCYSA6ZUk5Ityenp7ab3pZ7+VywW29Y3WWeo6Gz9rbxuP2jkLvYhHYfoOzZFv3u51J8YwoMZS9dsuVtTODRRu/Nr9nPDLLdiC0IIfNZ89PEZrr4IRHR+G9zAw2K2HsctkvX74gpYTb7TYsr42ExWjwb8j4RjAP/r2q5PdD2i1/Zuzstcnyw57RofN5uJwFPfYifH4LsGfgvCVYeRoZG1a+e47kniGil/5HTqiANQh1PvsMYLOVQ2SSBo2/1g17NF4o4VL1raWJfbYw+02nOQKWztbesGWlVK5P1cuQta2gcRNd7+mcKFAAh0csrtsgt9+f2uaQQzYv6tYUj2ZRv+n67Gxq2BYFGid94Kf9PeLfaNuuxc/2geCo9agdjxGdPTglo1FmbymVYMfM6djjV7++mM5eHmtvRHmlfTmwC3Qa/d6ee3PGCdHPHo4zx+6ILpzR96isEJidBxCVb/H07En9m0Bka3h080D7Lsylj/75z3/i06dPeH5+xtevX/Ht27cmU0S23e/3trVZwK4K1vR4ud3wt7//HcuFsCwXXK/X4s9wOSj0d78r9VwuF/zwww8gzuD1BuQEpAXgci3xHS+4Xq94ul6xLEvxq9a8YXW9IsLSSXwrj380PTq/zR10m1dv/9bb8uztikSEhRIWJ+hs6Sp/4rd69Uc+zR5va5/B/qafPfl0FKwdaet4K5vLk93yaesWHrB6S5/FUeyncyGLhwMc5QCvY9sbPMUwOKwqyi5gmcQOCs0IM6XH6MrCEtpjEsugkbFohb/+8wSdgLeXVuMTMV3k2LptVga5rlf3g2U2awCWv21U0qtri882wGHbHP3mtdky/u22vYZKyrDK3J6vEikhDZEImpXh4a+/E9Gm4Mio8Gj9mFH1vmCV92vgKP5ePUdo48kHr5+OjDPPcD5iuJzFWxsGEX9pWXiqD9rtAAeTn+CvzAyc5Ic9mSDAzG5gNqKPN771O6/Po3RRmsj5s+/ECPUMsaj9UdmezvL+NGhnJHJCIrB08nTIo3Am78ze8Ppdbz0FtlsyBTyDdB+XIcbR6o2+3+/3trpFn5khuldPFs1ki7Wnjso3/fvsN12Prm+WdobHEZwisDhE/Rfls8vIIyAUxyzVZ4/m9s8eWr5ru6VSuv3dy0s0nsc1G2PMjGu9Pjcq78zYtTLEo6G2dW2faJtrT9Yy8ybwa/NrGustR7ZdXrBlmYxrj6ft6nCLjy4/Ch5GMt22S9PE2tGXy4KUCJ8/f27XND8/Pw/+jjiFsjrc4xOvnmVJ+PHHr/jnP//Z0jAz8roig/HTTz/h6ekJP/74I75+/Yr7yzfIeSCJtjpIcGDmdqNQpKss/bXfod9pOm1XeszHm/dblM72k6aT9H1Ez0hWSpv0dyIgLfHK2zO62NPv670HLI/4KLYtGiK9cgSiMe492/Qz34eZcb+t+K4BDqZJYMF0pHS6FXp2pYbucFu2ZXqgHwgTGbJSt+50D2c9sPRJrxFjpJTAGAfnLFoc4ecp0vKAthw7Um7e4IgEvreyxgNPSDK4CTZdn6Vpx2Mb4JgZ5B5OnhKWdkT3bNuygXLImMdTkUDhtkR1yxe2DFuOh++Qx6lS86b35wn+iK5vDSGNdmj43nBE6EZjYi//bC971Aezur16zyiNWdrvSf9zOKOdH7QHls93y87+eQNRv8ycAvs9MqqBUc9I3aPhSyDC5nvHk3C5LEN5Oo1+LrhJ+ePvY9mCS2/HiLd8MpiBcgp5eS5yxyXNlla01R+R03JkfGzKf8CIivLa79EebA0zI/woLkcMVUkrAQ49O6UPE30El6h+T+++FURG/luUG72P+jCCo+0lpHIGh+JrkUuRHbIsSxl8RkdzSawRN+dzbB0d+1kCYMK7BKDccCTjt38WSCmBnMm+Pd7XeEf0imaTLW3kU1Y7e+Xbcjz7P7LlPF1hv2/sLmzNrtlYiQIcmzNyeNzu4AVlbF2aLpq3bN8QEa7X0v/X6wXlvDxqZQgftS1TJKsTMnK2E5W5yfsmXxLh6emp3Lwk/ktNm3PGt2/f8MMPX/D161d8/vwZPyFjVSshpA2JElDLJcGKR9vZ0lxop0FfMmCdXb3aoHy/1CE3nzRvOJojATwbrPUJfPD4n5kH3PSnpyuJqI1Pi6OFIzLO8pG3ktHy4N67M3byDGarKi10+gDA1u7qPCzy7xw8fk1szsgUz6TZRsk+SvnNO/ApusbTlqUFkd6uEglpy3ieQJJ0kYCyuBARylKtOXNpnO3A0L8RjQeWirCK6Os5wjaAJIEAPQBanpSwJDR8bJ+U5wy0a9Lm0dGRXtuDRj3YG+AaJ9sOL89RB0c7qq3PQcjBDn8rTOy7PSOq4eDwZcTbnkK1q5Xe0lg9CrP+/J44WPgeONm+1saZTmNpFMnEPdi7USeSc8eADp1n8UjZ3pVlEXh7V6PvADZLsSPw8kZjtY+nhOv1aaMDBE9rIETGeHQApx3TZ+SVTe+1JTJQxMDdmnDHaFm6aHtmg2dcyvPR8fioEXUUrIEsYFeN6mDDUfB0gf7U9oR2RC6Xsixc0txut3bNq6R5RJ5F9f8SZPYjEDnFZ+BowIiRQVkCHFkqc/fkN3uSGUvLP34OQAQCcDe3xQFoh+mJE6vxfnnxV6rWQkHU+/of//yHay96Y3VZFnz58mVIY9tmbcaoTM9OW9d1s3Iqkmv2XDq9pVt/ClzrdggrX7VsHcpTNNf1eu3SY1X/7q3gYGZ8+vRpc9aQxcXSzb73trATEb59+wm32wsul4T7/Y51XbGu6xAYvd1uLa+WJ3ZFhO2zAgl///vfkVIJpiQi0LIgE+F2u+F3P/6I//zLv+G6EPLlihWEXP2BZqOKn3F7qe8TUlqamXtkrHr2b6Rbj5apy/Lq0zTXaROlNpEbBRn0tjpZ2eSVNciJnJESgdJ10y8RnmfgsP+B7kecgVO2X+APA5EdA/TbX2sA15Yphzk/QKdXHzI6OIm0jXgfAbtfTAsZqWNWv5dmcA7h7wuVOgVXrQy1kPKc/1LIWNcssCG/63S6fg05ZyAl5HVUcJJW0ynaxiP16D/5XQacNnilrDGtpuG4UsUTTL29vX47kPeMFqtgLc1nAzQSinsra0r7eLBSGNto55A+4M9IMDIziItTGaXRY8BzhiLHuX4L2+jhMoPN+NNtmDhVjzorEV94cAT3M/ntdzueIvminQevPC3UH6GLdYysXPXaecapLIGC43idcfzKSoFjuByR7eMztxPc7W/W6fe+e+91Xy3L1dUN8hnJBK9s+7zHe5FcmNNj+906IB4cXeoPlJ5kjmdlXuuIvoXROim8OJjUA8eiQ/bofQY8I9yW/fT0NDho2tjelPVA/fpTnvdskqMw03f23VnwyjuS9ggclVtiBYAzqCzjrHV1h5AoQ2bNgXK14brWSSDIaqseSCzfix3F6OeZ6LbMZNfMEbFO4Kd0qWeIzYOeQpO//e1vQxkz29I63xZXW9f9ft+sdvNw8eSZF7zwyrC4e3gTUdm6E9DP4t3OSgvOPtF6mFndLBK0RZfBvO1/Xdboe0jwYgXRM+73e/tb1FlIEuAQ3HWZGpetLiMQJXz69AlEaCuFtE749PyMT58+4X/9r/+Fp+tTCWasjFwP4NVnFZUxkJFSpRHSLr/Y32f9o59zLleJeml0Wz1ZrP9sPqBsZ0rUcRd66HGoV9rZdJ6sbWUsCXQb22N5XeMZ0UM+beBWbyOL/Cn9Xl/N7tmqOu0ZW8HmjaD3FdrNkuu6tmvAhZb6zJPL5TseMron6GbCTH8XBtKMGXWKxwSzwVEGGwDFeDq4IH9RIMAaAtrR7sJoe/CQpcUe/aQebXxFB3XZfF5+XbfXF9ZZ8pyyAn2JdFZpuuEE2CCJpptHP+8z+s0TSq8xzKbpgmfPcJzVNWsbmbSeoakHtX2v823f76Ln4uvVcaRe++41joJX9lGIDEZdtvfsfbflvQUcoXH0XvOTXclk5a/HSzuInVrBcQYKTsfpeIQmrZ2AuqZxHlDwypiPZ3INZSCehdB9sdemWf8ckXGR0We/R+WMhuKZw/c4FDAeru8lo88C17IlICZ9qnXl7CDHoxDJHGvEy7kb4qR4M3+Nlx6QQ5oPPaPVw/UR8GydSJ/tgVfGrLxichxrwymjXNVA9bp4bgvvpT/KH1ECeEXWMWLSH9TFH6X+GOgnbYPOxnikg0s1y7CN2Eujv3t9OOMNq2+8Mye8tJ5csvl1GUQ0rOTWthARjVebqjq8VXNEPcAR8cLee8/Rk7GrAwx7+pvZD3BIubpNKW31vXWqtfywfpH1YXy9J2eraPui3JxyuSz4/PkzPn/+XA4bXS5I5pDpWgSAsoUA6IMhsguP2ooRXxBRXU24HSfRFqHIH/Llbvc/NW11MEH6QQemZ3qk9xkjL9t26YCV7duZbByOURCZ5IDnT2m5amnl+WyeDxnBXtqNrEip+dC67bq9bWw/oLseDnCUm0lGJRoZewKeQS77Ub1Bapda6Xq8cj1DF0CLbHtbVKTOCF8N3qDAkgZ8o/S6PCuY5Z1s42mCj7bnP9hnnd8KY4955fv9fh+uud3SU78AEhIyRkFcss4ZP1KuduDptLPfC53n/aWj1UeXY2lbJSrXvrOCwHve1oIhnR03Vqnb9BEQPRbkiMtTY+p9/I9Xg1VyMwPtEQdGl2cPjZLfPSf4bH2RcSQzRJHS0PVHy2I9YD4f3DizrHFJC44GOHzja/xdAwOQyyIjmR8Z3PZ5KFcZmzNe0kaA1VleeREeNp0nB+3hfprvjtQ3q/vUihwAy7HuPA1nx+VRXV0TY1377V9CA9kmIvnOzlB59Xr2i033+fPnlkaWnEs/SF83PB/C5tcN3tg46hQdKW8/vQQjctWlNajRIqoS5ABAhGWQudpmKs/lezn3BmBc1M1F1s7V7+yzdWw9WqTlOnyPnDnmsrT+T3/60/BObweRZfjyeblc2nixwQdPtv75z3/e2uAOLp5O8ZxUXY6cqRbJzcHR5HJgpkdXK2sB4OXlpW0VszLB9oXn60R4eW2z5crvZXJzvK3Dy6fpJ4FTjZ+lm66v9PELALRbm263Gy5LwvWy4I9//CP+/d//DX/+858lFySIUcN/SH0YDHZ3SmljL3r62HOwrQ3sPdt83p8H0Xjw8so5f3Zbv93uaH0ryy/j+N4G5+T3ozsXNJ02uNFlkz6yEY7YCl5borK98iL+14sZSsIYj0d1soZXreCYLfP0Okv/CVOIUy9laSbQg1U7/t7g0MrQIAJw39t6pF32u8ZzYO6uxUIcvbL3BkdLkwjEvgCIBrPgsCzLYMR6ZzrssDlIXZeW4SyjJdmf3cvsnzQoA90+Lwo64PUKY2bPqJkNzGLHKCPmQJ0zwenkAHa2qLSrjZ1VPDvYnEj7uPCwbYyE2xmIypml9549+h/Fb++dNTiljplC3XsXtSOSQfo5mrE4DNQPKzsC5/pnwRkXTcuNGR3s+yNt1kZvZDSP/ezT0xqNntGzLWsc5/YqP69NR5y6vfd79DkrY4tYfNzRfEs4YmvIO2AMTOoxI5MqEmiw12YegWjsabktslyCKuJAigGt7ZuBJ3FOoh/lldfKfTtuonF0BvZkuH7OJ3n3rF5pdTIgh9uxXcFU7YQk27YIIFA7SLTPpsqNElL+WJd8RnJBcI+uzR3safgrKjweTSm1QIHY3ppP7ZXT3kTjTPZ6V9CKbR854PJeB/5krER2pJa5XpCovtjgoZ91Wml7REObz1tNMts+bVeZaFx0MGNZCD/99E98+/ZP3G7fBnp8+/at2YY559ZX//jHP1pZui7LW8zlvI7f/e537dwOKed6WfDp+Ql/+ctf8F//9V/485//jJeXl3bWRvFJZJVD4ecyQQ3FS4S8jjTxeCaiL7C9bab/TliW5OaRdkS0t989fzHnFZxHHtT0FL+q99O4zcPjL/EbRZhrG1Ln8SaoPJvC8yGJCHLwmcdnmq66fpvG2iCRzNfPHo7RWNTyRuiSeUVae10RHdZ1xf127spn4A3O4LDgEcX7HuWb/e4xpa5Pd0xLaxz5mUL2yvYY6igMCsjQxQ4E/dw6m/rA8PCzOOp0s7aV34qzfQyirUJje3o7MLyzy7fk3czQjuhV6LlNHw18j/6u89lOJacNZY4YSbotVonN+s0TAiIItAL1FLvl+dcEOY7wdtQWr7yzeJwdW3t1PmrwR/LrSP17Mi9SVF56q0DlM/o7C5TOOQlng21HAxxnnW1M2msV86x8bzyV4sWZ0PISTSCw2WPfsnJN0tLJPzS8tKNU6CTlljK3RsMeMKvCPVHAANMonw+XjZhePwfYceTrJtUR1I0uO4OkZfA5Hj+GmzhN9hpHHdy3Y/hReejpzLMy/kgdM1wf4Y09mTzgfbL88/jIBEcZkUwEVDuHSUm2RPUGCslVGY3KfSwglKADemCDaBsksI7xxnExNPDOqyMiJHV2kM4/WwHgOThR4NxuxfDsV/n+8vIy1KODF955BXbrh06nVzlFqyo8PHRvavBka8R/2unSbbfpPBs1As/u020vTmjXuTmvSMuCp8sVT09PWC4XEPqlDctSDiz++vUrZGdUC1gtC67XazlAVOF4uV7x5fMXPD8/N/o8PT3jspSbvv70pz/h69evfVUIq21+pZSCV/JXWMitP5Y2EV9HNtCWzoAED72+sPSc2Ubadtb+jMfPwKg/bLv0p8XNHhtg80g/e7SZ8eqmbYb3LJ7WF/Fk7IxWW1/Dl62eL+uNCwlyEI9+ZOljJYOr8SV9cxZedU1spviGixnBrKJf19VNuydQ9phcFTQoES+9Z2RYxnOZL/vtn7VF16vbPjAEc4mWBuXFBvpceLTBv6Qy6xAKemEq/3rZUm5R6pbmWlDYvWr6faeZH7TQ0AcZ2tYo73f77Bmy1iiuze2QquPBxcwZnZBtvdZA1lHI2SqnUCkbheQJC/mtt+X1xquHB9AdnLcwkF8LM8PESzfbunFGYGohb29tsum8eoloM7PljU/Nw3oZvcfbrD3qs0DKa9+BqK1xhsedYC2PfYPR5/WZ0rVp9Hf7blkWFBeFIEvTdcCTs5w9BIC9rSL6m0iOLrts8FSnRR3HIpfP0FC27RFRPyBZkSnzKIOjPbtbKHxy1vl/L1lhdfbMqWBmkNrfq7cf6VWjGuczKzm6MWbf9zpkef+yLJuZQZ1e41wfumd8AEK9Zn57i37xHLtHy53xuWeMU/nh1WVHQER1rSqVZfhUbJMEApaEBCpnXSwJ3/75EzivYCIsRCBKoCVhSfXwwES4UAJVWcu523p61YTdjiB886S2tFhH0m5f+PLDj0NAfPYn50cIP95uN/z000+43+/49u0bXl5eNluoItpqWw7oVx5bPc1czqCw41e2A+h26jbod96ztfNsGj5okwvuEpyxfoFnk9mgT4SzLs++0+87HwA51xsQkfHDD1/x9etX/Nu//duw0v16vbYbmf70pz+11RzyTnhIb3kW2X+9lAOPCYQE4OvXr7jdX3C/30pANiXcvr3g/nJrcq5ci8zIGci8YuG+6kfox4y6mKDbS3olkF4Fb2njjXe7ZXRZxnMaPXpquupxYuvY9BG6f2CPMBCaaz9S87Pk8/hRnHRK21tzrGz2aODxyoh7WT8mOl2XG8FMb3pjTNtXwvsSpPB0T+SzbGIECaBcRHqhWTOuLMbqt+PwJtfEeookcuy0IBRCCePoP53frgCYnU9gO0Jqt1fQRjjrO5mtwNJ5Gk6JXCXgBRYsvpYxLE4Xs/zZPnvlecLDFSi5cJVlxHEQ9WdZGibLMzvDlT2mXE8eL2X0gE/ODM7cV0hwfc7clpsSUS+uVUlDdYJWd7m37be0tkEG24cRPUmNJf1c/EkuDpz87pTZ6WcGZOzdtPSRMt2HcwLgjOH3SwhsaNgT/lYRnMHfjltrOO3VE+0dFQVvDSevzvKdsHVC9dhah7HW4ZgjWmRWPsQyZ52EvnLhGOgzmDS4TiuA9cQ9tNGSYS0TZwaW/m5n3CNHdeb01knealZKxKMIhh6vUviIAGKUZ25xkE4QUoHchOJooRgPnNGW2Oe1yOkStF02ZfjPSvj+2oCoLa8Wva7PvPAM2DMBjqIK/BWUMv7F0bhcLvjrX/86yCrPyJffowMj5/jMD/aOHIOfG+yBejMnpDlqOMi+6Cp371mcNUZZPUuUkBbCkhYsywXLJZUDF9OClICn//xUghkJuCxXLEvCsiRcn55rHsLl8lQdRCCv/daNCKR/9NXB2lbWWzd03/7P//Xfxday6e73fjNBzshic4tzVgoYaEHiaFfE7biwNrz98+wYSS/9q2WlbJWw5XuferuOtzLY2gLJTBJ6uOnv1+t1I9ctbvIn23wK3cQ+3q4kkDq8Nnpli+6/XAjL5Yr//M//xH/+53/i//l//p82uXK73crqjNpX3759a+2V7XASKJO627aWtOD5+XPlieILPD091eBF4at//OMfyGvG8/NzPQtMLj8oAfSc71iJsVwWMJUz+tY1I68r9DZPbXt7QSj93vpEvj380uyjlOSQVAaQ0A87hfpE802KPcV1PFJ733iFErCMup2I2nZC+dPbLHR7JGAptNftBxiZ+xiS8eTZ90fk9Pg743J5bnTSvq5n09iAgzcJqPPpG3NsMNMGORot03iIty632UGpXNJR0ubNeBb6CX5XHnE8Aq9YwcEoppLqoCooSyO2DoDpk2rf+cv09bOdadHEtIND5yOizeyzHjg27REhZJ3mJiSUiqAWBECbw0tEzdEnZTSKk9LyV61cDNRt1NHDzVMi8ix0satRMlCXWDIyZ+UoiYDVdVCxs9VqBoWx+PzIXA1qroENzvV7ESadTSTYUQTVuHS7H8qljXOSpaOkVlRMAgtWCWua2Zk8TaPmQbASkVRmVUlQqKgzAM4rwLkuUeXG+6DqvIA7xbjShHNtZ/29ppN7zonkOqw+Wyx9Y8eV0JIoXu2zhTpLLDSnPtPcC0Ydn6mtXNmOZ19Jz8DjYXuOga7Dxf6gMwwAl8vVcXKlPdv0oxKWciPKcivDyiNrPJXnfiuRlN/kRHtvxrIS6sUgna3oCdB08JaDOo8t4tiJzG1KP1xwzaDlJxQv8oYvu8zZl4X2Nw/c9HXdpJZ23OSy4CECwuBBEowYuabpIS5dWnS89EGnb2lxNch0i6mmkbFqorCCSmluDTbnUlnX0dy7khpWxdJQ9ZCUrepErkGYWtGgs2pjmxQhMr3fHagzbOGC9NfQbbY+VVlVTFoGIzPyWq5Kpzojf71cqo6WA+YYnDOS3vMNsx3GMQy1YauDKOIkevYHsHXWMgASXa5tFSgSevJXpzG/W2dLdFp7z8UmoEbPrpi7/ab6XEYIqbq4Pg981rEmpVeLTUG4Lhf0kns5ovs7UOmzlFrRRRerFRSJhhUUlLl8poTrsjTnfUmp9Z848l0PFpqnKq9LujKznqg6DwlI6VKHSJ09rWOauDiAnIH7fa2N6UEFODK8TwIVAt3uN9xud7RzQFhNGFX7ClUfAMDLy73bcbK9gzN4XbHmYuNBTSrlda1bbjD0cbE7U9/WQIQ1r7AHu2vdYz+9wJ19L7+Js2OdA6tD5DtzbuzUZbDmHdbDZRQXYkdXvmoynVXfEyodc7WrOn+w/o/7AcamVV3asQocGRNi1N99THXzncHI+Mdfv4Eo4fPnL/jxd78v7a9tTyj8npRvlVLCJS3D6iDbD4lSXZ1UVA8n4OXlG+7rvaVLaUEJslxq/9cgWaoTmlTGD2rduXYhY5zcSUlPLFOjaRfgW/tK0mh5I8+JCFxp3mlbOrJpAerPbWgrOxtFJBgeK3QkZb/pYIYHXiBGBziEBmK3QdwLAhKVsVhEg1y/W/hbtilpuojEFp4f7Y8ShNSrabwgXuHZHljR7yOgOh76+Ox2BCUCMqPcgmLsn9q2BOqyQ3yjZlkVuZmonCGUWQUWaxtFLoJcdbcLrwpwrJzNQJV2bKOjW+R6NM0KcWB7irD+TUedbIBDd5wOcGiwEUUb7LCRRP2bfErk6v5yHyhP1dCTU4a5/VFxKlgZyaIYvChXGumno4o6cGGXUunlfjrqqGm6LAvyuiIzN+Fl25moLBdqBlpdmq3c4lon6qwA9xmElZuSFaGm/2ottbyE0Y6rbVHltYGQuqDUvBCB5gcbyJB90bINQIzPlqcqJ0E3VSOnK7zS7vu6FgNH+l78AgKAXHmQm6CQAIesjunL9jLW9Y7n5yuIgPv9pozPrrgLX/b2FRqVOpe2xMto0y1hUA6CtO/RaF/IlkobMF6VFRnpe86k7hM7Vj0jyUag7bgV0OPSvrten0MFZcFr0xGIAj0SfIqc8fomLrfpFa3slYKBZjb5rdNLQ29Xs2axyycDzsfpwpM2eWXrmQ0Bry9j3MbvQyDXOI7y3lP+mxZwD9jrgEUbf247eZsQRcdJHmp4onZ/CSp0o0YEYkKzwptBwEO5ssinGVHMYDZ93fCiJqeEX0q76wn5BEjglcj0eb0tDCJzoMev8CKazh0ool54NDs15sSAgj9yNuWvVfehdVqRtbcbWNkYl8sVvFywUMI/1n8g5xvW+x2EckXiIpMsqnhC5zEtm67X63AYnejg2+0W2jV2NpCZsTp2QUgzLSeFFsbhFJ4G1My2apK0z9Iw1RVBpc87pSVAoiepSJUjMqrz+Yi3jK2np6dhnHpbWgWeLtdyZSWhzyEsJXixLBcs1wuea5p0WbCAyuflgi/Pn3B9euppLvWcgrQAqRjYxQGQmV0C89pkeJndFrwyvn17wf2+Iq833O8Z633Ffb3hfpeDa++43cpnzivWl9tgg9g/2/ZGJ6MbveBCSiXAYkb86Ai2Pim3IrVVqJDnGpxZc3W+WCTDKHMM71n9elTfFvxlwke/C/QHla0RwxgUGQ4ofhtx9eyUZvOyScfAfe0HAC/LAixLtYcrvmBkBu7fbqq9hEiMSd+Ibhh5uluZYuutK8DIuK93/H/+v/8//L/vK5bLFc/Pn/DTTz8BBDw/PeF+uxVfIy24LP3Q2AupbRlif1QxT0w1wHuv7S5Y/OOffx/suuvTtdnI97yC73eszMBazt6QVU2Uuo/FACglLJSQUl/FsJXvBPEtogkkIY+1eyhR96Eb/gQiWR0kVaRui7da+6HApR+0X8pt1Vbvi74ixtqddtJd0olP4a0QJIkooUxc8apX4WZwqvqERr9OZG+Ro6Ln0fICjJxvzZex24D0teS6bdqmFj/E64c137HVthWfthC1BznKZ/3eDY6Wr9Cfa8uoj9nqI0l7tT8CAhwzcRfe/JBRYDQyvajuFrpwiGZAdMBBfrfRNeuop5SGU7etsrR4ERFut9uoNBA7PkRlv5su3xvUUq8sdbKGtXa+o/Z7uM5AK1JtKKx5xS2vobtiDX/zq6lDDDRUppZbVcbIMVeju+OknARmLMu46qU78Wsz+otz38zy6TJCDboPdXrpB710mZmxUFmxMBh5VAJOqUashQoJ25tzUpnmKelsPxMBJjBn+UEfSmejrV57u4A/4STsgC7Lnjehx6FNa/N7gU4PZInqJshm+k7qnt1GYWES/9qAVgJHYRbk8Zzv48iI4tfli7laV3bI1yF4sYvxcRw+4I1BeEu7HRrYvN8awWNe686wyec/Fz6PlsuvmzE703/yaQPtZ+BM+rNlU0RqjNtkm2F/veL5+bkY9vf70H5b98vLSyujB0ouzWDU+lvX4f15toatc2bHyH7wyLkb+pGB9eW2+U3bHtqO8WwJwNetzDwsndf6TAx/bdtYW05oKH+yxUfyDBMRYgSrPh5GBPNgz63rim8//YTbX8uZEz99+4b77Yb7/V4CEnnF/X6TzD3IWZ8lwCfvc93yIStVUYOIenuRptdMV3jfLV1teZY37FoCF0pD+rN+L/XqNg9y5xic06FcnR1/bHs0sbb1rH5rX0kea2t4ck4HIMcxAOSVUc5qOh7MOQyEuvWJ8PmHz3j+9LzZxlMaghYw0X4QY5Q3Hg/u8aTtQ70lg7lO7uUVCf0sIxmPpTvzgJf23eR7FACZ+TlrzipI39P0AMco87xbccaye9A2czn0UnDWwWrP37BBaR20FjllJ5g1Xtrv08El2w5LP53H9pH2K3TQQsrSddo67FbBXncXGXtg+1n7t7pd9k//fixmcAzeJMBhBa5nDFjlO75Hy6cVnt5v5wU4tGFgAwWNeAafmYE064RZHl22MMkgcIyAiQT0bKDb9NZZt86Zxat9pxJBPCvsFVY1n47W9RUcOee6vNHfdiB1aHrYPWBeEKiVw4yMrbCJcPYMRi3EdYCjGKX+Kc2KsF260rFB2HgyLZDDgPpp0OW58Gw5kKzs8V2wrnomSc+e6XbJuDovDGZjIer/SADr8mYGu1eeBCw2YzcQwFYuzNuUMWnmBs4YZzND64ixNoUa2Cv5NjW39+KwaEN0VvdbKI1/NbC6a68fta6Kf1f9N7hlYzoBa5jKu7MOf1RWBKJXI6MzkgcRnh7OZ3nyaJsJ25vIbH6tD8Tpnl0nb9urnX2xWSTIYY1ReT8sXeZ+Dpm1E8btcuR+Cui99pHOld8IKDcoqLJ0UEOvPtEBB21P6PS6PQDa2QSe7Lc4enzz8vKyuYnD9pfXh3Y1BDPX8wM6yO/3+31zSGDOZbWFrSPit/v9vkmj6RHZnUfsPMFVt1G31Suzvdf0ip41/UwabWux2BfcV7M9InNi4AGDPT064/Eor5XHnnNoYWbbDHkJZS1T/RypWZ1DtwIAOkAnL6lnXNKCH758wfPzJ/eckpA/q42q+1HjHo1Nzw/Qz3acej4HGFh5HWge2eQaF43HzF7U1Cx111VkJPWVZ9RVkcOVza08zQflO1d7i+DboBLk0OCtXLJBC9maKO21fquVVx79LWx8IvSgif0t6u+Iv305JRPMHKbV6We2whaXbX7NMzM6HIFXBzi8xlpFfaAUl6G0YeVtyzjSeAlwRLi2dNQjXPJ9WCbkDG49wK1zpjtJp9PlnVEUtk6vPu/+caegZlgzIoYeGWuGp8ar/VVB7fGEN/hsMEjj4CmljO1hNPJpV1R4AlR+8wJCblsDBRDRQ2u0hnPOdW9wgg5qSACjlyv7fRcA9/a73QPb+V/qqXqsCuyj4LXJG1t2LHjtl7K88Rn1gYx1+e4JZI2DLsMaLl6bCl0eo8eRtLY9e+UeK1/m4rYr4WppJVUo++Yr1boh/D50+bWDp7vO6bMZvXzDz8pKDZbHI7n8etz6756+8+rxZIKX38tzlqZe/fOG7Id9rW7WhqL8ruWSlVmSRwc49KSLnsnTqxa0PFjXdTjITteh6WpXrWo56QU4In2WiPDDp89Dfl223r9PRPj06ROen5/HMkx63Sc2YC0BHLmVQ59HIiDv7vc7Xl5eWgBCbvvQkxGWb2wd9lBAz6b02l3Othi3qlpb1tpv2v7z9JJuo7UBbZn6nWePRLa2fXcEPFw0DHaaOIROuj39uwdEo5NzpJxIVnr8bmkd0TDaZhP5Cu3cAfQghteO9r7ZabU8OcCfgEFKDbYs4euXH/D506chaGjbOuDIvb+IqAU35FOjaO0sK+OtbNerOOwKkUZnZvBK5SZCR8/Z8jz70NMl0hY7kUOk09S+qDZwKWMdym9kculHAPft65YOdutHZJ9KmVomARjkj11Z4k2sRTrU+jVStv7urS7x7GdLC69uT4lGeWQsaV/A0mzs460/bFd86Hxn4VUBjiOCzGPwbRpAGNIuVxSwe54sDjOFENUfDarZANR15JyHZaq6PjurcdSYs4aPVnbenk0pUwaTbYvQrjdaDgRi18Hx8ns4z9pRzpPwAzJ7bff6cUgT4GwNlz1e0Z9ShtDRtl8fkKrTaqU18F3mpqi0AZTSZSMsrJE0lB/g7ykMSIDjIMz6QtNTPvUMwpY+W2PhiOEk322QUOOgwVup5NU/QoyLB48I0aNw3PDjYE6//PYmuHwEN34G+OXQMQoqC0SGhTZateMfLW+dwXuOtQJlrzwFddntm8xc9rhj1BHWWbb59eoGndc623IGh3a25SpHbXNo0DrNCyrIe9H9eivI5XLB8/PzsOWj6bl17WdYOHXpv//zf/4P/vf//t9DkGJ2hoRd2aD/dDqdXuoHurHurRL59u0b7ve7G0TX5Up5f/rTn4b+EvxlW4rVuctCG5yjvhCn07P/Bi6s72crg2z6yGaKdN2Z8WfLiJw/SZVVu76nLjhTX5TOs2c90DaFtV8sjxDVA/UfJkWMq0BxihP+9Kc/4evXr/j06ROAvmVYSuE8brPbBEx0rSKvQci5O+3eOLL+kAQ3dJ9sbr8EtdvnPTtaQMa1t33IysCNrRts77Tj1L73xo0NcjADYBroqWmiy/f8RZ3GykmtL72yjuIegYer9lNt/Z4/6+EQwR5OUZu2fEX1/I5tAMfmf0T2PH5NLHM0jgY44hxHTmtYr3qeOa2qsFAB2QGuFWSkXHRZYqhYxTpjODuobbTN5tVGlh0ctl0eYwyDBmjLsDyIhJItV+8r2woDCQrEAQuNm2doenkinCJjfCvAxpk4ee/RSb6LQmCXZjTwrlY8Glr/cTk7QfelKAmd/wx0nI87CzOHRo8HbWBqHtszuiJjy+sL+7utxxsHRwX+I3Am31khfxR3qFU9s+RDWaTp66f93gbqrxEszwHxTMqZMgVs1tm48vK/FdhZkplM0M+RcRjlOwLn9uyfg8SjPLYGln4vuOxtMdB4i0zS21vEkb1er5vDq7VctSsmBmfB0cORngMwrIK71XMlvn37hr///e/t/dB3uZ+Mv2lbi64WZ64ENsoVkKLH9K0f9u/bt29m7NCG71u9BCwteF6cjAzUwy5XIK+b/OmyqIPp+mQDAUhcDhTluvz/H//8p2qWDbCU8UhE9XYVQlrSpj2d/v2gc6JUgle8DW70/iH0Wy+EsJ3GbWVEVr+p9x4M9oZ6T5jnG8sYc9uuYfuSt45Q5Iw8AoTtOIzK9sahh9fsNxmDUr43luSdBCiZ+yoPZukzyScDZmP5mc8YCh79ewkSJnz58gXPz88tmLakHuCA5tO1HGxHKdWDOCXosA3Wlv5c61bocrVxSurQeULbdkNUJs8I5aDmtg2n8ikzAOJ2s9Gm6U47rZMtuO3yFMnlDb5/4vkDNmCs69uM8TpOG51UWl2H1Q1Sj8bZrsazbY8m9YDxnAxdv6WLpZ99p9NpHzLSbZ5+KZ9bybLnB9hyLM5aRtr3sW/qvp7Cmx0y6jlpkbO9FUJxMMH77jmuFto7osHi9xzayKm3DrFn7MjeLNsxM2db00ovhdMC1zJgpGB0myS667WvpTNtjAaMB1HaaODPytG46QCHXc1g8Y/wnL2zjnHUTqISgXYNzHDQzdur+y3nvqTOChzrbBx1ahp/tn2Ex8ETmPrPM/R13qitngNh8+3tL/bq2Zsp8/jzDE2O0jyCGT6zdzFC5Z9DaB2wLob+3jGkvbxn4LVG788JM+NLvgvMeNy83ZRnjbr9MrbyJsJrDzwj7aij4MFrxs7Zc2/O8FZstI2yVuOvjWIbvPeMZnnnnaB/vV5d2kgeb9uJ4OAd8Bw9a/2mjevb7TacO9FkqJnImclgOehTr3jwDHd5/1IP9rT6JLIHh+0AohsFD2MbyoGjAPr2AFLlpe4uMzO+/fNlM84GPUXiFBbHcGZFt9+JQImw8nh2yqA3BTd0OZt5lAERvXVZOu0WIZUnxHoLerLGHUvViWz1PmBXHIbAfprZ5F5a/WnTezxoAxw6r6xWlRU/dnyV34BEF8UuEuTwYPabtVvKp9T7+fPnFuAoeFO9Xc3wT+ur2q9OjY336zXZy8Ll2ldeALW4qNGj2pUDfvIvoaxUrvZJSVcCI8lp657OPAK9r+b6cUx7oq5yaeCAr6cbRP7YFSyer+jpH+vneH6jN9G+59t5dBDQPsfMT3NtaIdUnt2xZ/t7OqDwaWxrjfnd11N4xQoO30D2jHxhiCiaZovxjA77W3Qwi8WBc97M4MjnTIFE9dv2aeXsrcSI8glEZ3jo373BYnEVXDR9ojYJRWRlghb6tv49Z9LinFK9haQOJOvIegJIL+faG6gV8QE3TTsrFDyn2Aoa5npoGhXBnfQ1W1L+2s/+aHiRGFnbAIy0Qvok5wzOGSuPe67tuSmWZlM6NLqec+Q1rrp8vRzYGtxRPv3e0t4TxvJs9zhaR8sT4LPxGo2319JlD2Jh7Av4Y+V75skczgYr3jO48QH7MFPkj8DZVRCe8WR/98ael/YMLl6bjy7dl7RH6UYALqmXvec0WdkElJtS9JkRmiay5UO2mUiAw1tireWcBBt0wEGfMyGrSGxwxJOx8vyPf/yj5ZutDJG2ZXstuqGFxv92u+Ef//jHQCd9I4pstRF4enoaytZ/oud1YMDaTfJpt6cI6HMAZnYaEeHHH38c8ulgj81brne9hXS2jrIOQnlp5PvMJvPgLeXCW0BxKPX3t8Ov0GZedmRHW7vTtf+ZhzGh01l7R8q7XC6NR/7617/ip59+Gm7jKVAu0D2rp4FjPCC8/bvf/Q5fvnxpsoBQg2vKubZ2sLaH9fu9+jzH1/N3tKO8tfn8fG8FR4rd062eXALqgdQLbdJFoP1aO+ZHnLd2a+QrRoED+86OA73ycNZuvfLe4qfTjfb49rpy62/pvFH7vXEcrd6y7X0U3mSLysyR18pAfx/LWvvRMcGg1Ipj1uG6npxzk85WMUkaKxzs4ULbzt6ustCKW6e1+5y9vX3eQLO/e+XacuS9GEge8zXHWzuQiAWCxsnbLxcxHxEhqZUtlp66bMs7Xp/rfFR+2BXqEV5CJ20ctX4E2l3xQztljR5jSA+1dcWj9YD3wCs9KLGuur2ot7jQ5k+fBi0IMus+Ou4Ue7hq2njBjT3BGfGENfAj0H0fpTv6+/h8/Bo3b8w8Ah7d9nC3UJKL8afxYkhEeMCXovb7eHxABHVcs+/U740D71mAqPTnHg9EzpX3zkt7FDyZbH8nqiYIcxM9JGYJKZlDPa89ELklHYyZ9nTq2ueyReD4mF6UPo/Gt9X5mtZWjwuInmXm4YpWfRCfLc+7OlDXL3nk79u3b0OdkaGonThdnq5noycR84yV2XJ1rrZx5E8Hf7Q+nRq1NN5UY+k/w8lrS0RvAPjv//7vXcO523VjcGsPH11u1J/adrOBvBmN9pyr10A0DkK5RITF2BZeWnl3bkUWoIeztkU8PrIBCvm0wTCb3gYxot8AtNVKt9utBTdkvGs8mQhyph2RaOWun6V9mWQqMSsRyF0GkpRXviT0MfK7rz/i0/MzLsulbUMRSFD2rOpOLWNIbSkhyK1SXLdkbYM+HnjjSm9xnPGppxOP8HWki3JdH9JsX5WGUHQspVR9HKcuySN+lbxjrlt1Rp9D2+2WBjaArHHVctDKY+1r2m3gWp5FPpwu94g9qW2ZqD2RPCs+Y6GlTatxsz5qpAc2+FIPcuz5bzgxKSfw5ltUIoU2dXSqERV1gjDDjMBe2Ta9ZTgBrSw1RLP/1ti0Clfn94xkW69djqTbZ40h2zad3htoG5oAbf8ql512mzItHBVgupykmHxGm5njYHmqO/JAUyeqXIlizsrRhqDXf95+U/3ODmId4PCM6OEZ4rj2AMeYFqiyGX6AQ7dfcNLBn2POs0cfOzYsfz0KkWOhvw8HZzmGp7yf8coMjqZ/xKD0ZJDlkfN1VKPkwf78gLeBR/ktKA3Mg316qO4ZLnZsHuXfqD1Tfm1xNNoYO/JLKyftO086/+XECo4Z/hFo/aC/e+XpfdPiwIsetttJI73vbVsgomHVgJ4x1TpJyo9WM4aGommv1bvWlkgTHpBPK4u1XWLltTXcbR7PLpNn7SzpMj1+9tJpg9rC/X6f2kZjWeXQOw/PqG559mT+zKY5A28jfzp4tPJsrXFszwMc+vuZFVnF8x4dMO88GvnNHq6rx4+33ctLr3H2xt/lcmlj1Vsx1vue21kVDF+2ixbnzVuVh9Btceq4LWnBp0+fcL1csaS08ScSERhlxTTS1p4F0LZc9/bW72nrL3k+SDSGpbwIvPGl30W6amY79d8JzNtAuqxGT2BkKrRdyObvnzNb3Mo6K+NFznlyUesZ76wX3UZZBUY0ns0X0TfqF6vbPHztGI9k8kbOqckLb/LTyutIFu/pLm+c7fHLHrxZgAOICWeX8tg0cuWSF8n3GjYO2Nh5XZZlWBlio23CBHqbgF7+aIMLmpFn2zk0zNoidVtjxhpcOpoWCRspTx+iZWlGRPWYoHGWKSrLfkYOvB1Mth0enTVOcgq9PnDTo4XCzhUm2tDxBrNWiLYtzFwPTgMoMGDtoUEAsLKzTDalQSj0OraGgu33GR29PKNxhTCdV45+bw2DmXLy6vB4IBoPVhjLFYRRIE/3gSgEW/6MJmeE4xljcjbevb7cS6/eAty3OY1tO+4k23r2DJJfG3wvnCNF+xaOx9k2HJEXR8uwcjAc47kcKmllqjfp4LUpMqSovDiNu9UjR/JYGW7xESPxdrsNDppenaGvP9U3hei2ezaDyFZZZh7pdCkb2G7n9eRspCs8+8DtE9MXVm/Ks92iIr97W1T29JeV0zJT7sHMzvPa6tkOz8/Pri7zAkjlmljWBQByoOJEz+n6rJ1pr0BvdZWXA010qX1sHBzfzdBt/7jhcVvawCvhOCXoZRbReBY4OrNc8GHItg1ro3n27vV63azYkIN97Yy4Vw6w7Qtt11v7UbZT6ZXRUgaIQRj52W+2OW+MAKKhwzapU0q4Xi74/Plz2/4mtw31usbx0fha5Ett45KWLT/S9gyIiC5C28i29vpUT7bN6vDkkudrtPf1cOPoiALtn9nAla4z59wm1ryV5ppnrK/h4a7luj6rSG8V1HpF86e9llzyaXrp/vZW3lgbxQbqdV6PZha0fCy7PLe6QXRmJN8jiOwMW86j9o2GhwMcKdEmumkRnG1L0e+jGdxSz/ZatPv9PhyoqfPqvWkWbGfoOiT/ngEh5UhZmmGiwaTpYevSz5slcEYR2/zRoLRGh+Dc0l2Wdr2t6C1P6HjBHS34hd4ieKNB5hkFWvFoY1HqsiB8knPGy+2lpfFmC/Rg1u0Rw1jjq6/OI6qzidWgkQPamBn3PM7KleVt3E5d1jTinIeDz8Y2Jzw/P7c9nbIcUuCnn35qhtnf/va3TdssXW3/zJSVVlD6TxsHM2EVOQb68whEDpA9VE+3S4N1cGYKsy4gPYyb3VN9RBl7cFTQ6+feTioot8PEZrMZ3bCiNPaFJ8+O9NOek7IH75UW2Ker5d8oaHbEUNur9yzutqwzbTmKk80b6WcrN2eGJ6UE4jJjSFQcY6Jx1eUZvId6a1ABMM5XwO+RPhGH0eaayTCLszZSBfSzljtalnoyy9apl7h7dLa6PHon720ddhWoS6MJv2TmRvNWsqrjcrn0NWV6jAFYbbuYG49ox0jSt3FZ+ysty1CuN0uo27k6Y9prIzlltzKJ6plb3RVjJGReh3awKowZQL3WUNclYwFU3N2Vc53fKDPmpQ5qhGX5h6CC2KYdhLqt4QAwWkqqJ6thMgYZpb8lfJIantJWEyhCaj9a28o6PfKb936DB3PBgLZbyC3v2zEjdr6MKX3tsrVjrA+h7W3PTpWyn56e8Mc//hHLsuDvf/87/vrXv7a6rtcrvt1kRZZMzHmyttzWI/WQzH2lLjsk2FEmwNDq+PTpE758+TLI6qUu8b3VM3wIRT6/fPvWZUANAhQ2IHDi0bGtvLXmFTmX24oYjETloF0JiIDqthkuAZGs+1L6F2YcEeF6ic/g0f3qHdKp7WvhBU3TJueNzW3lsO5LSSeBMOkLse8BDL4SMw+r7aLtT5avLb4aIl9P87ym0805qFl42dp3wi8eLXSgw6vH8r6k0edJZV4hksrSWD6tH6/Ter6HoppLLwuFHw8lHeDhAIcmmAXNyJ6y188lv4jarcL3DDRNMN1hLp4lg4uL16aZAeThZPH12rlXp26P/U23z1MW3qC2+Hr4EFFziPbKitpn95T1NNyEeuRkaTzP7NnUTD5TnrP223YNAoTSZtuJXAWn6dDaA7//dVsb4tWoSXW5oUc7GRNy0JXGcWbgE8axMcPFGhKew2f7ad62t3VqvXojYz/q1/5uaus56Y+N29ekndEUsPSxS8UjWnBtqxhabxMB/yXAkTZ4vGhljlfu9v0J59yMW4vvlocPF13Tn8vgpY/GaDSOwjGkf5NBNZE1Z/hOz3h5OHnlHsX/Ee738N8bs3vl7aV9pPyZPeLlHX4rL+Lf1O9NP5h6p/ZC/fRm+Fwd5thXR/k/ajMXBEo5nl0k7w+OYTsz3VHf6t5yYwqr82pspk5+9n7HMd5thj8PL0PekG+zbUQbO7QGOKz9YPN4Tpjv1Gh+GQMc3iSLZzPOZIGVed6fd6acLYuonD8jfzpI4LWHNh0dyP8hK6th2J+X1B1MsbXXdcV1uaAd8yG8a8eUGVuSf6RJuUllCLwSY8ECVquPS5ykBzdaX/LWYfX8F8/WtrTes/ciH1CXqXlC+EjsbJ0uClLYM0UiOeXxvsXTbjf0aKN/37N1vTHmgcVthrumC7DdvinplmUB1ryRRXbszfCK7KT6K+yrs3bPDB4OcCxpQRCscjs+YpZ1XauAi4wrNWNu8lqnLUDGZTj7rN9pPHX53raUyMD1BjuwXYavB54G+e6121sCyDzOEglthU7j3q5aDqVhBYL+tM63NVT0Fh7b9mJYbJeCatrq9tnBZp8HeqFHW48MZP0uMrwjxdnK4SCQh+0eP3nf/uUa1aiKgtAPqLPbk3Tk9Hq9biLcXTN2i6Ybaw6tHB70FERED/0ZpYsF1+Pg9ecRB+gtwAu2zRyFs8J4Jn8GpS6zauUXlVa/130wBjtmde3hPDM4fmlwSGYEMjs2zo63NTrXQYOWu0fL9nTCo+DRxQsqRG0gxsZQ9EDyRwGLPdyO4hPVG+U5IyU83o/weA/5o2HvzBDdFx7OM7rkPB5YOAPm3IhoHfym71nWM9Z0bBwBycbVvqiOWC20dxJtz+dqdSmdp8MObUUFhmpaUG54H/F4laEMtXS/N1LVhoe2Vs1gpoNB28CS9zy0i/rqqj39bGWghwuhrDyN5ObseW/PPgdbVHSbNC97K0d0Gu3Me06ofpbf2s1CzvkHgpPM/svNR2WG3SVpKX+4LUVWWCa0hTyKUfU4l/qvz9d2G5Gs1Ljdbrgul3Z+jtUPjRbCuUIPjLZtSeZfjCD0s3yQ6soROP1pcfC2EM70tGebeLKLmfF0vQzp7Kp2AenTb9++NX9D+lwfmeDVa8uTTxsUE171+FT7TgKzldd6vMhK9dkEZGS/u+NX25WmDO3bbfye5lt4Yd0Olk57+OgxylnpAYz9esS224M3PYMD8IXkLJAA9D0+EWwO1wmEnK6rddYBnOdKr4B35ZptS+RA67I8x80yoG2rHiwzBo6YXeMstZfzSYqhoQ1Sb1vJbLDqdjR6ZG77ACPaeGVKez0aN8eT1BI6+IJQt1n/FvHlzMhuZTnvAECtKuxtgnE3mYsiq58Exv1W9vsWO4/KMnAsuCwJz0+f8Pz0GZxLfxFVvUK1Qmag3TZOG6PTw9+20zsPR2jkCWyb/60hEpIRn7wnDnvv5P33wGkGnhMAiL7w+/BfDWZOwbb/HuvPSC5v6zzXD2f6zTOeZuV6aUN+ZgbWbRA6wvUsz0XnTXjvztgXNcNhPKKyfg6Y2RNaTkf2yJ5jyyfIYsMMAOpGCNXnVem1wEJ15MTl6kEI7v8qRdksE65dpvHmXlPRxab/9RfqWUV36jQDzkMdJS3Rjj2o+Um+6/dUEdDOgcknAZKoC6xcb+klj3V2VPs2aRUMQRNd1lj5hjYJqdy+ITSQep1nYLTh7EqRrV2ZkXkd0nnywNoH1h6WCSNgXK6vnVU9eaHzi5MswQsNcnbO09MTnp6eWj0vLy+g5QpQv2VCruDbykhu4wFt3LD8UvCXVcIMgBnPT0/44csXEAPr7QasGfeXF9yXS3Peddsuy1LsyZyxkqJVZnBe61igdvNLudGry9RU/9qYbYNo5GVIYDQlNb4rX4jM0u+czxl4Okn8PyLCupYtxzmPEzsy7ATd0o3Fvs6581pKBcdlSSDS5+OMtqbQVh8YrXEC5ofpevLXBpTsdhEN9uiDmd+ny9fBHM+mtr40Ud/6b3HoafcDF5Et4ekmm4+doxC81eunlFaFhwMcmePDL3WjrNOk3+8ZWBFhZs7+Jm15MXVUvGfPgLBt8zp51i5Ll8gotM6T13YPTw8n/bs43+pXAFscvDbsGX66foYvEKzzbPlCBItVcnrQAnC31liw5Uc00fgBaHsXBxoQ/CAC9dl03Q5PGYNTczw7TsIPdg/qMpxvUz5JGZVqVkeeeDTePD6IHDyP1844S28BUYBDQ9Sf+vfX4vSebd5r48BD7d0mVVXihs+qAXUk8MKBwvLG7JF+8cp6TzhT/kynbL+Le/Z68GS0jP+jcOYwTc9AAWL9NtNRw3ugOH9BPnkXOR5HYM8hn+F95t0RmBljryn3PcDy2B5Yu+hwF3lNJhPkkAKrh9HwIWcsSN11uLF2ouDr7oHuFm/1nc0QJmNHzCYDit92bJuyfRfxjWc3yntbjn72xmekv20Z0fjz8IpgSMs9qGTtBk9u7AU4pPwmE/nYeX06X2S7aGdYfpudvafxlD/ddruqVq6MXXPGkuyhokUJs3K6C17lH/FFSjI9FrXeL/bnslxwfXoq+TIjo6yi0gGYpGiQUgLVdSNCB66DbONX1ABHo7ehhZb1oU/Dyorg0aLQ589F/L8n0/Vvmm/WXK6+7ate0mAP9aCA6KEEojGwJXw3lLtm1OiSy9ea7/QW8z2b0/P3/HEw/p21oTQudkVQ5Dt78kjSjqtVeCPHLdj2yaety7Y7EYGDlUi67PJ5mBwNHg5wrGvGyj1iKohpJ1WQ8zpsJLy+H3rWwH0m2hAyZ2wXnft1ec+2k6JOjpj0iBEi6Y8sA9aDwxPyEe1aXvSgj8XbzgIecXJ8ZbTFW++H88qwSsZTXAA2+1m1APQcNCDeFuS1g7PT1mbDHXAemVuAZ1Tiuc5jjfQV3DVOshxS9280y+nx/IzvPL6W70eVzluC5a2Ixzy+jOCscjgL711+ZzgxUPadwMMlC6+JMeaMmWgcnYH3p9EWHqHLmKeZdqfL8BwUz2g4WjYzD6fmH0lvn/f0poZIZiQAxDr0o+SyyDIen9Pl+C0KtSBRSmMPODJYG+y2CJi+LM6CF87zwTPEWvnfSR5aOCrrPP6LnqUlnhMd1RHplj18PAPXM/q9+qN2zMCWEW1P9vOWAMes7Mh2iJw3nWe28njWf1Eai4PFJcLJy6dB9wszV/PcD654csNbWu/ZGeW5S5QjuEc3Xlg7Vsqane/m8bW2yQC089BkFce3b99AKWHNGYkZxKJHAS3bpW1QW56UIVkEK7qtXNpUA3CJcLmWOm2bhxUAl0uj3ZIWZIyObaKyYmPTnyir5jVf6k9Lc01bvbXc5R0AlPybjiK54V2uoH/TW0HK4cS+btPb3fXBslYGeE6/6OaxP0o5ehWH9tFmB5jrMuxv2mfR9c/kYeSTWVnq8bBOr/l6r0+kjLSU8W/9FM/ntbh7ck+PUTNsNvjuvduDN9miElXsNVoaPBAG2w7TZViDESa9NxjlWaKtun7LBJ4A1oPZM3x0/fo0Zu9MCi1sI+bw2qzpZmnjMbjdI+afj8FYpW2EzRYVW698tyfI29/1+8zjnjdNT9vmPcPJTWvq8/KI8NGnCHvts89rHtupDcK9OkeetgEODJEfrVSsoJQ6bOBQftNnq8xwsnlnBtJbwMxYPZJvRtv3wPcovFXdVlZNUkK4nB1lTjS+Y+ZN4G+GwyNwJt/P2VfA3HHTvLTtC2V5HgB75pGtz9JhXe84Ezw5c/hytIxV8PCMHfu7N85ydUBk+fKQjyt/mmdeTxwaDSAtdf8dd+roGUJdb5GlO44qWnGnQlWPGFC/FLB8beWDl34GR8dw5Ljq3/d0bmT76d+snXAUv+imv0gnzo69sXVrZ8rKGO1I6LwWD+83+27mqAjY8wRs+6L+3nNogeKwli08sR1h+SDqn4gfj/ZndNCntvnkNyLa2K3Wb9DbWSIaya0pnz59wk8//YRbCzxLfWQ+W43+d1dZj2kvy4KnGuDQzjrncuBjzhkXSvVcD0JKapKQgQWElTJW7jcGtvZRsSH0hKKnPzy9OfO1Gs9fuq+jbymMzrbwwPpXbeylzq+6TI2D/tM351g8pX0jT23HuZQhwRah1WxC2lu5pAMw4g/N9LYHmhaaDntj046Pmcy1acqupNg/t2Na+6K2/zRuHk/Z318Ljx8yupR9eZbAunGWmWLlRojo7AlML4Agz5aRdcd6h7ZZ5jjS4V6HSj2eQo4GtC3H4mHPSbDlWKPUDkzX4awhsxYAMKsNPJoI7WaKSeMkuNtyvT6xz3YgyvsWhKG+NM/iYWnkrUiJlO8Robv9nQdbu7UvmGWEw2sab9tfOkhkDcgjg9/W4f3ut+sYHFFQbwV2nAucUQ5HYI9OHl6vKd93CvRvc+OrZ+rlUzWgLM0a74HaSekRTT1ePApv3fd75Uf1eQr0rRSnlO+VFSvu4/XOnIRZnggsH8x06CBruKfZni7kyM0mA49DqXsrfyPazto3pHtANByp8z3lj61jr726vzzauTobcsvHWN6M5yIHWtfnGdlR+qieSD7aso7mnzn+Fl+iLntt/V4+a1d6dqj+LeKbSOdoh9Abr3v6d8abZ/pDb1GJcN/rN/s+sns9/L33nt6S7zpvtM1Pl6MnjDxbVXCQlbX6PL5iTu/LaiIMzNXTlzDsQBcGlkvdoqJADvq0jjLVCqQNYjfq5f+6PcLnM/tTcPTsB4+WOr/QU69+kIk8O0b2HHyrm0p79wMv8hldRavr7riXP+176bGuecYLtOnf9LOmp8038/EiGe6NHU/OefIoWnUSQcFpe/huVIblIwkK2XHZ+qGeG+PhYp/PnmEGvPIWlSVtT9z1BIRmpj1DZM9I8waixxQWB+sg6jLlczaANXjLiSKGjAwQT0FpxhSB6g2ymTDSB9/oNMJkWe1hY2boC4BmiksElBV0Xt8XYesP2BmdpI1WeYmgUpWGRlPUJ/LdxXcHCBgORBvKD8oa+a2W0iwoP9BX/saahY5jENAiU757fRMZhDODZDYWbNqjNHwviARvp+vxss4YhLruM2VbIe+Ppc4jRKUNYzps8ov9pA0nT+Y1ftD75zE3wB+B9+SLmcLfez/H65wSfQvZEmJykv5naLBX/tCu+o8Y8jZ/ZFieAW9maVbOGdo4YvswnOef7wtWlhwB7ZTpdzaNfj7i0Go8otsdZsZrVJ9t12xp9d47qw8tXqKePR70ytGH+kU4W/vtCM5efV7ZGiIHdOaYevUPOoV60CshuXm859kB9LoNYvt7E1Z7eB6RAdJHUT5v9Z21U71b7paUFI8z4ERSC93GZ9//6TzX6MTl0NDnp6cNfT3fI+dcVnc0+3t0tm27gI6P/KY/pS47li1v2PZ2fFYQba9d1e3X/DGbPNno1bydQLR9pn2JdV2HldC6X7f+1drS2T/r+0jwxksf3X5iaWV/13wW6cQILA01DpqPNQ1mMnz8zffZPBmq02haR7yWc3YDHDZgY+s4Cg8HONKy1EN2YiJ5M+iawHrAwZnBsWXKs+coew5mfWjEstEySzjPGRfwOu0tDDCvfZpOUVlee0UAe+naaoCUkNd7WV7N7MnmEMcjxhSzWMNo9eo8zD2qqsv2aO8KLgKIlyGvFkL2BOEjxpNOHylbhmNMMgYn0UKvjwAmMBLkOG055ZmIsa5cb1TpByOldAFzV4AleC/7OgllKb02IsoeQqtIImNwz/Dx2vIBr4djxmblGZK+1UpxDGQ0Iy3ZAIcfTHm0H884dme2VrwGIsP5bBoNZ8gTyZNJDjzubs/B00dnHJsIGu8J/x1YUXSWx/b6yBpVR4CoU/oo1V+jt98arJMZ/TZzrC2OwzO21/BFebwyZnplFuCIDOJZ/bptdrWE27aDv23TAdYOndmjup3azrG2m7WBXgOebbjX74/Wo4MbhHm5EY94eUb8H6eJ9Sc8fDw7UED01P1+HybQtFOo/4C6rUOf61DjG1o/j5KnJgtMbalrsFsT8OXTZ/z4w9eyCqOeI2hn/60N0CpiDGla8EOcynpzjQ0G2ECEDdxZGmq+1vjndRt80Lb5a2yQ2/020MBO6Ea6Q/OKDmx5qzjsOR728Fn5FLoekYkef3qy1fOFrE8jaY+C9d10n0g7Lb0imLVjT8757+dp9/zgPXj1GRyRAtQEtL9pYOZyojD5gQVPWEbBDY8omvC6MyyDaebXeOwpDHvuxSytjapZRrNt1yf16jw2Qm6ZV+e3NOGc3T3SFmdNU00rj9Y2Hzm00Hktzp7wmIFEX3VZUo4Nnnjts7yj6b9crm6dpGjR8ht8m0EDKis+qJkFYCbU85GQMyvlOl5FVaLKhU90hBjYbhEaaTtvczT2PDjC998bzgr0Dj142k0Mdp8LPciklz5He/ZNlXN4RUJ76LPUbJL+noBUgxzMPfAF0nyo27otu33CX7XhGQlngxZvYcx7EMkpr84jOIxpCETr8H3rJne+KbInAch1/BVe62NRr8jSfHgMzvD8fuAmdvps/oEnipAr7wHI2RYuakS7Qd8joHOzJrnzu6q2LdXuP7iPj+EU0Pc95SNR0SPSByU2XnVKovYsrCfDnoQYpLYWUNVLJSnkLE1PT8+cVZ0m0ilntwJrne2lmwUZvO8eroLbvL9ivrV2lIaovRa8dEftHtsPti1Wjs/oY8d6ZL/3tlrvXMtCwd8MPQJAXG2ZkpSQwPU2EIDAyCCK9U7UdtvGuV2kAk20ND0p+pwzIzODEkNWqqVE7f16L7ZZFh3IJeBzSQl3Ryd2fW3xKpNYHp8PW5HriaVPz1c8Pz+BqKwsKBNYfdUIUa+jrJiQ+rmkKkKj2hA8dB+VIgbek/OkBA99mKimpTyL09/bLcETxsrjtpDZ2I/GY9Tn+iBV+5sNMuoyBF+xtfW2JCJZ6cOQ7Rjal7J+m27vzG+y4AVDIlmq67OrObwyNL7SHmm39hn1pxeU9XBAXT0+k1H6PBErayJ/XfLNlPOY77yufTjAYTvYa1jEyLrRIkA9Z9MLTOjyLDO5HWAY3cPHljEzmm3+s47XHp1smTOmsuVZRvJm9dqSoEZ37fBgsBZbecwgCSjUpe3NhK+/Z67BE+UkekrZts+2ea+9gkNrv/wGQVstvRfaBoYYNA9WhedU2mnT8NOKnUe6VIFQ1lfI3eIEJonCjsrXEwDANqoaLVnzeadTZfzeyFKb1dvhQ6x8ZgbfEYN0/A0DH24FLWCdy22C7ohqB8uXCb2sQfFTN3ykrGYNtMSs3p+DwouqCeIMtiJ1ubWT8mgsSXfy0GbVXmTIfeGylFP+K02gzRJPIHZw5fv3WpWxD1uPt+sQL615w+Pv+juRVqLymZ1nas/NAYAEwcb0Y7DjuON/Rq/s5T+i9yJgyVOFhgQ3wlzVOQjL1bh471U95XlMyepfaQ+rJLp5e9JtBp6x5xqtqq4xg/NlYLYxkc0vej0rEcSENpfOiZAkMEsAif4gGgIcSWRKfd/Zm4aAEKHLpyKHlG5tcotaukGW9TCKCyV9TTfYi4Ykxl7Q+QRG+Sxlbp+l3HGp8xa3bXlbe3IWELB5LAxjL4nw5sbH3Z7a6vGmD22ZulzD5Eft0lmbPPuiONhAWzlK3J/BAKdq//Q0dtT2QsVSQ5TCxWuvHbacIj7Uf6TwrQGWYgZyPdS4CzZmgHM5dJ5Z3oujvGBZLlh5XE1Apm4pTFjY2r+lfdVaVJmfrk94fn7C0/MVIAlgkOFfLqswsjjlSs8M1CirhAe5qYik/S75bLInz69C9XSJONUiW1IqZzUK/iS/1d9bUGfTe6JpqdGWiNqtMNasp2oPlWueCVq+eLSTIEfhaxlEpX7vsFp51vSKVpP542cMQERBBY+2M9/IC3Bo39mbPI98Xf3bnu+uv2s/VAe+Zn5LK9uxpXs63W7GIybo4wGOnMFpbByANjD0ki9NbO/QnzXf229yNV5KCU9PT8M1P9Lwy+UyMJr8Zp1FwYdMpEpwGQXNVjFIW2xH2a0gkkbaZssTfCJhoW/UmK3y8PD0Ahj2L3SIGVXZVqZOqTjkdXpHbqDJXBRwSglIhAU9Knhf7y3K3QYOelTabgvSEPWZxdfux1oWpw3MPXAjf+iDQ9engYiwUFcwL3dvXx3QHRtGc2I4o96U3IIbXIUsVcF+SZV/aQHRipWLYSD77NZ1HZagffv2DQDw9PSET58+4X4vY+N+v7f+12Mi54zb7Vbfl+Hcl93JCcjWsQP6bMCeAVHStBWZRkjbZ8FpOPl6MFg9XjDXREPjy0rvbR2e9t59Bu51KWapL0Hs8tavzfBW1UWRYvM6Lf4BWUedU6t0xjFQaS0rM6jwWGbuNqWhefm+PaD3jGMd4bm3f3xPCR7JdxQX3cfbto0OT02lSwjzijHUoazO6GXx8NxJUg12ovbcMBicr/nMqoXXBJW0rrDPe0bVgBMBRAmLyq91rs1PzJsDLIc0e4j7wqpB9IsY1EM5O/WdHRdWnjEwBgwcOSffpT6rwyO7gysdFyrbJhMV3SsBi6JF+nNrrbEXBwOS0ZZueM5j9N3TwTP8kUcbbzbeiQiXy3Zpc2wPQL0HSJxl5fD0gCc7YzoGfZhehP+R93u/yYob1arN5U2yDaJPSPWkQ1lQOlm9t7af9JW9VaKVc2gs5HojoTiYSx2uRe9wFod6aVt9me8tQFdkaV0WT5fWYSLlXAxYrQjWOFYbj+VTkeeec7nemhhPl6fWfr2tVyrkKsd1AEfbTp2VCdfLE/gTgehSbLJ//LU4umTPYFH0rDYGgbCkq7Inudlt6ZKQV7HxMv5f//UX/P4Pf8CXH3/A7X5r44/qYOfat7fbrR98SuUmKqG15uWNzB9Wexa8L5fL4LTrm0Ksbyf8I/6OXR1wWZ66w0tpOJR1JnNyNnqaCGkBFup+0ULWH8t1e7dsN+lyQJ5zvrs2Xc53rGo7jfh10ja7bcfbKmLb4v31+rbnVeq/1s8qn3fuoheEkO8z3PR2HPubxl9o0fXc2nwV3c+STnhGnwOj65E87rEOTFVuePh0c4AZWLPfthm8eouKJrw1qPTnJuigFSNjyKfT2fK8NHqJl3cIjy7L4i6/eUGAyEjUzKsHvN5qYeuItrJsjCbVxqPGcCjITFvG9wmJxr6zhoxdwuSVJxFWj362DR5+R4yarYHut9/WcUSJRzznCSh51MEbCbZ55XLOuBcLC8CKlZUyN3SXd1Le9Xp1x5ak08pFKyZbdgRnnaecfVx0fQI6AOil3fQzze+qH74PDuw+XC/dkLLOb1eE+veobZ7zSsN3bxxGY3MWBOgKbcBkw/ciOG26qMxH4UheO0bPlH0mvTZgghKhPboj8sXiM5Zl+398bsMbsvrDOo6j4VvacEyuvxY8/Xamrm7gMDIUX9Z38q841yQzo8YXGXzswd8OcBEZnJzf2SQjUjJBe/f1XT7uyEd6Q6cb9CBRC3B4zn4kS6y+2eoZKkviObjeHsLl5YkljRBFDQHqD0MQxOq9PdrM2raxDapV6qXx6tDvLY0io73g3/NZJ+wojKhs5b+uL8I5+u7anG0uXTnATn7rFGh7a5BQ9bdFHGBVjr25Ippx3oNUt0N1WVdaIFeTajw63oKD1U81N6115UIN3iEef9b22ZTlvB/t7lRxGPliZBOqNk7Z7lHawbjf9RhcBjuIczzx2GwDx7bRdNTjelkSgITr9YrLJWFJBL70yc/lkoDM5WaUu1wPkMEgZBVUTCxUqd/LnpVWb9FTo8yTibZZ8NraMvadR39bhj2A055vEtm7ET6RXBL76XK5uL9bEHtel+vJHu+9pYV9L795k362XIvjyB9jAGF2uLH1laX+yN7y/NBWNm0nyUOfh/1bMO1vtr2x36q/f+cAx1EHckbUkmZkBv2bJ0C9MgQ2gzRgqAjnPaU8Y1DPaNB4zwakxUWfjGzb7QmbyJHyaFTeAVqhR23ygjYeeIPSa5fF0Ro1M8fDGqK2/D06HHKkJryyTbqlzyDwmVHXg5TlkJSKUU8xL/dDjfpSPPmNmuPAbczI3kGFvsrTsNrgPhorcyh1HTcavVU7s76Y0XtmSB/CZVk2DfXq3ncA2XzKjMNWER/hR++7xfEQvyJ2Vh7i/xNg632k/DPtBEbZErVb0kX0PV6fDXaMz71vpc5efserp5F0lteisXDWEdnn4cd5QFZl9LDGOCKIMLpuFgWN04F2RW1IJugxsxkq5hvHz+onbYTO+HFTlxyGg2NyyvKrp3vbJzOIx999g7AoheF8B5o73me/77Vtk7e8DH+3oPl2ZvjrtFGama23BzMb8UiZ03FnytOfM9kd2X/2N8KWTh5dHtGhhG4v9pZs+bGX2bfpzWV0xVW1K/Ih9mwEz+GU59gx6naUfC8O93jIaLG7qL7P3RZS8l47uUMgibZBAK8ppW8SEhWnfEkLKFFbHSI2IageOpqqMUgVb849cDw4hdvxMQRp1KeerB3x3Y6/mZz07ALLv/b4AS9fVK/93ZMROr3ulz0+isZizOtjmhlNItml6/Z9NV/HjX3qB6Zs/TrdET8NACjFMsgrP/rNjhMAG7ll26jLeESuv0mAw2u8NCLaJjEcUqN+82480XXoumxn69/sSblH2hExr8bLlrlnoHtOD1E//dd2+J6TNGMsu3dML6naDIJgQOn0ut16+42FqWI3imeWf09I9HJGZ8KWbZ8tLp6DIcoI3GfEImU7UwCWzuWvOgZpQTn1ye6L0zN0XP/QPgHgcklDBLYvQSwzKSlJpF4HOaQcr3/OODr7Br+lg00Xj0GuBnnw6w4v7IKp1/KDVQzeFjrLt/1Zzl2IDdI47xz2xkr0ParjtXSMlFskL2191ih/DR46e0SjWR17DtP7gLcCZwSL9xmF/tbteI2TGBlpZ+qYyRbv2fsU2arf2xlE/efJA6+eVn/dini0TWfw5z7HH5br2Vx7uOzR/Gja8HetnA/gEvFt1P/WPtFptSPziJyJDH7P6TvStg0wTK/OYc9pMRUO+Ev7oxtt9mziAZyDFwU/S5to9YylR7PvadShEZ1nvK75wdZTcJzJ1G5jFZtqxbp2m5p5hRwOer9n9AM/gSUtKt1IbyJqZ65Y567YQ1v6LEtZ+fr582dcrteynQgoq3PEhsrcblTRtOCcB86SVTHia4w+C5CS32eRv+KNi71tq53+faX7mTFvcXJlMHxfUXCTbUCaDkf0jseHeuwc8fl0PsFJH0Ogy/TapeVPNI6jej2/0vrhtm89+QGIBt363F4eoNxK5PWHDa6U/KVoT/ds3523cR4PcEyY1TvYxAIzb07P1svaZZn7nmK3yk4zRREy26jdzHGNBOUMB53fW57jgT3l1kuvgwqaYT3mkc+ZYaD7K9fDGSyDWmFtD6uRMnXgKlqSZPHV/KADWdE5Kr4x4ZJz005LS09g2bQElD2mSpBFgj1SAD7/VOeGyzNoPNtF17Oua9v/d7lchn1v+kRkbdRpwe0JHo8ee4J+BtEYke962Wb0N+RLY994/T8zfmaQ7/e2hNWWL7jqMr3+jusmYDNVPYIub7Z0eibnjvRTJEOOpH8tRDL4KJzhw26M7jswnhwUiGh7Bvcjjo0eK7bsI/lfg8sMH89wO/J9ZqDqNDPa7xmYtoy9sma/yxJxW652EPRkRXTVnSvz1AoODWcNeO99ogRaYifUyiTvjAwP/wivM98tHiYxUFeVHMl/FKxtdkY2noHXyINpuTg3pSA8Ybefek4IMwPcJ2agPt8Cf0YtP7TJaLCJtJ63NpTGL6WyopUQ220zOCrzNF4zvrH4Wp2mbV05IzCtabhmVpdBajuRdeo8G158nufnZ1wuxRdKjo0OoPlKUtf95VbKBtwVa92xFh8rD3V79LL9aeng2nI0Tt4CYyBM6CC+n+WNmR0kq9ptfTat/dNjybOVJZ83aS355PmRbV6zcaNhRlPv/d44sXaZBnveYyRXrN9n8Y58AW/M+e3ZxhE0nU2Lpu314FUrOGadrJnCEtoyVlmKNf5uBc0sKOHhIt8TbRl5T5BGdWlcvDR2FYXGJRq4M6fHChrPkZgFBGbKTtLrfWeCjy3LDnKdzj04RpVv8dX02AQYDB5Rv3sReRtosHjY9ns4cTUSwOzW7fVH1De6TFBRdSybo6Vc9TkYJzV/O2SsGjBD2aUCpJTaORPWCJz1f8STERxNa+s90h9k6Bn9PQJrndmI+syWbQ9ismlGPAgpjQpX2j37fha8cWLLtWN7htMj9IzGsYejxWFPMZ/jxdfzhIeT4PXavvLK9nRghEOkJ1+Lx17dZ757bfHG0JHyPD6ZyZAzNBOnkswqjshgPFpP+436GRxHIOLzyHCM+v+IPDgrg87yg617/IFg476z+me24V59R+y5txjTunzP8ZvVRUR95UYgskIedsq37Z2NzciGOgcEksHUXxVc6ugqz91MIfTf5LsqTb0f7cE9ONvHQ/qGXGRXbg/TJaJmn7GxjSkREvfrR3V9Ja+ucr5iWvKlVM7gaOeGUHECwWgHjDMXGvbtzAlrWlEXw7YziXp9/U/qt4FcPXmmJx0HOhicbZ/tyXhrVwl421V0XbrOGVh7Ufss9nNPvnq+kmcrRvkj2JPpmrYe3ja9fZ7VL+V7wQ3bloGP66TsrD1HZKxH/1FK+Pi+Bh4OcFhkNSLeVgnL7MOgJhoOFBu2r6hyPKazAQKpy3ag5NlThp7SsL/ZNBoXmXH3GMcTEvY3ja8NNnhM6J2yG+Gv62XmIbpsf5P6paxolYY9aVj6yTtMxrZTC7ZIiGz7KWZ4GbxWoB4dJF4yT3hYQW3bvuG3RmvSBQ9vRAWlSpcl1RttatqB/qq+y7Lger0CwHB7gaazx69nlqjuGQ+2v7yyNa/oVRM552EFx+xP4AzuWfG5h7PljahsT9haHtZ1nDWqPR71DAPNY/Nx8rZwxJj2xsRemXvy2MkF5nHVzdlyZ3g9Ssd9ulCzESInyH4/w0N77TzqYEbv9pbI2vG55/h5/WPx9XTiHk02v1NqTtRuWuzLlsGeoP126N+8Pg3bc1J+vAbOGKf2nTte0mi07hn8Hg0jvW3tzbcwgjV4MlXjcsZ5OcqrHp/bOgenwOQrtlxxfq0NYtv2CK1SSnUtwnZCUT7LkRDq0E1AjocYlri3OZ4MgHjQoTOdb9uw106pq+CibbARrMwZViwTYUmp3P2iJ5qkPwLHrOM9tq3XNfajTIwuS+orQ1IqZ2VUkrHgJEGMlLAs13ZDyf3WrvPr4QySoEZCfyt4jWNOr7rw/BxPdmm+9CDqG88fs+kjO2ek75hW+yTSX9oflBUy1r/0/AU79uz7SB/N7B5vDOv6tY2/t1Ilwt2m3fO9tJ9sy2vfKbZdvD6z7fW2DDY61ODdW8txgVffoiKgG6pvmdDMBWwd4+LgjBHHyGiOwAtyNJweMBSOGMB2i0m08kE/e9s97EDS6fcU0lED2FcYtCGNp2gE32gFxx6OnrNj+1nXq7c32KVtgncU5LBK7+yAIcJw6M1si4ptiwZvi1bR6+XwLTbXimmh2yLyNVAmVyffbrdNQOiRNkp676yJI/m856NOpDUYGz3rFbhRvtn7RyFSUGccs0hRAtutL5GxFkFE79m7t6bRa2Gm7HWaMzx8pomPGvTvBWd4jYg2Rs4MonYecbqO4OXJb3m2vPpW2yU82XqWxxdnm8ejPOHRgdXzHo6/tPEpcGSc7sGYn4bZgrcyXiM56Ol9+XuLQL78NnPOdsuuazhnjoh1NOy4OlqfHZvWXjiHN0A8s7rOQ2vXmtvNrcMtTY7um8kRj7+0O+/Wrb5Hcial1LYJE/VtFSklXADc13ELiaZx33qMwe63Tu7YL2U17pcvX5oNeDUrRFltodbl6Nv86MR1mtqHsXTxnHmPVjqNR3XtB+rzQKzjG/HmzLm3+QFsAhxHyrLlRXyn/Zm3miSc1afTRXltHZuxYPS159NYXEacdpu3sac9fejxU4t7vpOd9nCAYw8hu5IC8BstQoBoJIQ4uLouTSDbsR6DMPNUMEfKysPXEwDAeB6DtEfyeg6yFmwzZWnbagWjxVV/twzlGfpEGDhX94ek987YiOigy7FK1aaz/RUNBt8wOu60uAapg6/6slnObJ8jXtFt3HzqtEQbHdD5H1Uh9uCTnNpdZq2l/3veIszXtg2j00/a23Fr2LB8PyhUeLBXQx7wnPk9WnnlafAU6jmHOO47D46eoWN/98aap7xn4+IIHHVkZ7+9xuGwNIzk7h6tPZl+rP4yPmL5MFfiM9n5KHj09dPsG1ta95wxoI7yxREDcqZTPENp5ogdqd/7/TVlDGl3zsiZ6QPLNxY3S/EjvHWYzwFwLp6lm4PLH6HKZmXokDF67PctTup3qU+npwgXRRP5sSu7jmogM7Z4+KsN9e+eDNXpo3IfAWuneWUe7meCmq0cXvbZdmkfUG5b66kgnOxt++B6koWs+NTbvWF49SwtCLbPJ23E2EczOdzyM9T2nY2h0bbiSikpydWy1J4l7YZXABD3w4aLXhpx6f3YfRAiQK78Lge4y2Qb6m9lC8c9X1qfgbmsFpUghsK/LvJv/VIugyUk9C1uiQiXpQRUnp+fkSgNvkWjpaGr6Fpttxd0/OCE7Qtr90sQwvoM2n7xYBgPTSB1PaY/Z+VY/Gz5+nfP3rQOukwU6vZKW7UciYIWEb6eT3UGPBtxVpf3PGv7rLyofC+4UZ61P+LbW/b7EXlffw3H5Mx/PQrvck1sZJx5hiYRgbFdcuwR24PIIIqM2tk7/ZtVpJ5StQEYu5csMgA37XfabdPoP3somneOxx4tC91H40O3WcqMzhWJ6CZ0iAaLlOkd7Dajh37nXUVk2+71/8zp0kbrTMDY9FbRzBy3cs1XApNcMSrp/L9y1ogsyS+Kqyhc2fPJYF5xv98A6jNEFkeNz6NCQ12z7tJQlyWHpM6MneHZWM5HHIWjwAW5oayZwjjK65LXXa0TKN9ozEe47NH5EZgZ7RHM5Pxevr1xeqQcDd0InbdjxkNvyV9H6ynfZanwLM1oGB6FPd45S4MZXpGBekRPR/XNQJfrbX+ZgazImznVuo5IV3iOQtn+trUPjvD8YeCtTtKlcw1ykHacBycayiWO65D0blruiGhciCSvcsGpO+cePSxdPYO84b3TbxHPv0ZGenwf9esRY1+/o/Ef53fq/Eo8BjmoXxna6qB6cwYTRLJIkKOVKbPzO/JgCtwx2aO5yC3PhtZ93c66MnUM/erY9nYFgLW/LG7Eo925p5dFv5TvfeWFBDiWpQceVl6x1EPhE9FwQDyAEtbIKCvUAWTVrERy7mAfS5e04Ol6xfPzM0jZ9bqdmbmNUbE/WNHOspfml94fWxva6htrb8/8KW33A31STeNu/6LyvLFmbW2dzva7pgkz436/t4CN4BPJIH2phW6T3cZh83lwxDbSzzO979nu0e8ePSwPnMlbn1qfer5VZOPP2t54gH2bfEjzCnj1FpWIoN6err1yrLD0DrC0jL9nTJw1pmYrTjyCa4fIGwx2wEW4e87S5XIZ0ntCXePhtTeiPzOacaZv8tBtlzNFvNOLLViaSX6Nh/6MTgzeC27MAgiz9h4FPbikv60Sjf4s/oJfi9ynIkBXs1TVCmT5s9tWLpdL284i+XLOuN/v1fM7ZlyfdSxL8jit5ZvZkkfd5oYLxasmXHqecPwQGEGzPtN1zaDP6mwV/gxHT8H6qMf7RGf5fm1wRkbr1U0CM6Mo2i5x5HkPorSRAXhmBcdZXI7ycGTo7L3TMtEaM7Px+kuEo23fA+ZcHA7aToR4RuWMNt5vR+Sc1VGPwBmjVD/bT4vTW4C3Cvboyf5vBVHZZ7d5zsq248qeJabtP523O9N9u8TgEE9uCTsKl8uCRP5NKfKs9bvnKFr7tuNZ/sZLTrf08ehwZMtuQsfNBjhsW+SdtrPFORY7S1YEFLpcsOYV93XFy8sLbrcbXl5e8PLyEgZTaksKbqqPxb67Xq/48ulzSaG2wS/LUrbIqKL0OLheYldO95VMiFpfRD6PBjls2b2M4rMm2gaimXkYM0LrywR3r76Zf+j7OvHEo+YN7eN449HzTyP9GsnkmVzUfO35PXu+zZE0um2H7V/mwVf0dN3ettTQP2LxL94HHg9wKMYQ0AxhiWAJrwXImrdlSZpe3X7nSn0aMjPInn7sGGlShr6+yFuu5LXDw02vUACwuRLX0koYxQuG2HZams6UlzVEO6OVLQ9RPnm/Z2R5xodV0lbARIayLi9S9AAjZz+K6RnaM1rautEWE27bpQWhDiZZJTs1ILhvEyEuypf0rAzXpYppwXVZcEkLFiKsKDMR4CINSl7IeV09f5rU7dBElItulz2HJaVy2Kne1vmIkA0FXGm2eTcaTrqMyLHy6gJQbmgJDO5ovMyU5ojbuYBa5PBY3pkpUIt3ZLB57Tmi1Gx+m+8I6FkS22av72Z9s8Wlb1HZg0i2zJ7PwFZ+zNPCWfAdGUhn8Ypu75qVfab8aMx5fXyUVySdDZ7PeMMbi/Le1e/Y2iS2rGjc7L1LKW2sM0sPT15FdLdt07rPG7dRH9r6Z+PLlndGLuil51o/yorDCEcrs2b63763dpQtU5d7hFdt/tmY8d7Ztnj9o/kl4l+vzd5MbjTzniS/zO/XahIldK84Wmquy6vp1OtEdUvFopQ1tVQoR64wZLvJkhb0n8rKUhBhqSsiZCKG2qRa3RLRZoo1jWQLu+ZlwpIWLEsa3kveYezX4hgMztwOY234q7JzzsirTFqkckuK9AEz1jbhx8hcHGKxm75drrjdXnBZLgBzD4bkFbk0X23j4nKWRiUxA3h+esLXH77iD7//AyglXJcFCy2QVSTM9aw2SoCiUeM7ZaCJzBP+kK4uq4ZXFJNo9AmO2suWd8QW7kGt7Rowq5s0bjnndr6ctqc9eS7v7fl/MxnSbNhg4nrWNsFd22cznTkrX/COjjCwvq4XTPRk1p48sWk1Pex73f6Bhig39Hg0j/SIpyuiiyo4j3ksbhJUvN/PR0JedQaHR5SIeazjPhghNDoLuqHybFc3eMaKZkT1A7LDMDrKbMvVStsOFluf7jjNQJEx6bVN0ygKmGjcXuNQdedp3wm1Aieqw/KCt1Un4hUb+fMMnHGA9z2GntE3M4g1Lbw6mPvyP8+IEWWmgwFnlkw35cp9yaelcUJR/JflUm9S6bepEEMFOtR3oClqTZPISBRek3GggzYu7YggN1e47Qp4dQadJ+PfLe95fRn1feMzJ5/NaxWYx68e7kR9q1FkMB8FDx9PkUTK037XYz569so7osCPvPPGRVT2/X4f0kQyoHyKEX4MPJ10ps1ny97JAWC/7llfz3A58+6153vMHLk9vRLhZHnS6vKZMReN0625HbdjZigPZcp7jNfbe3nszJ9XftQ+kc1i8HpbYvcMTC3PZvTT70NaOm2V2WWtQ0RXRHJL9E9Uf1SfV460XfNYJA8tn54Fm08HLGzf6Dxn6t7ro6j8sjlgy+2ljG3ds1Uwm08wiMshmCHe/bqUYfV2raH8mwwdhH/J39IMbM/yE2dnSQlLWvpWF2N/tglU+DaCxkPSSlBioKuRk+u6Ys0Z97wOWx+enp7w8vKC6+UbOOe2oiPnXo/QhQglWKRw+vLlC37/+9/hj3/4A5aUcL1ccVkutW3SrgXL0v0hPdZyVr4KYt5Z19G/kb/ZCo1Iblu6lnHGrb9ndrl1YpdlafT05JXg4gU3pBzdZs+vOGILRLrL8oqFIzLFbjnyziSx/TE79mDWfp1Hp9GXRehyvLYfpY20zbMpInndysgSmNzKfE2Hol++Y4CD1FIajZy8s1sQtBIEzH449GVf9rYOTbS2900tc/KEsv7LzMhqWZnbFklblynNBkMXUjR0wFGHRhjRRuLPOkR7EBkWUpeuTfC3MzGyRWVv8BxRxNE7i4Omp1/uti0zmBmUvqCKnW6dR9punTP5PGLICO76ICRp//1+x+Vyaad4y9aUiNa3b2V5JJQRcb32a8T0UkBmxqdPn9q7n376CcD2dp++v5Ngl9fvte0wEEBtPUp9Zein+cyOtZkSlXeuYD3BnxEPvfGQndY5U6qeETLje8B3cGd17Cm/8+Osv5NVRJHMGr8DwHHC7+FyxDD5rcHZNs+M3DPpLS8dkZM2v86jy9N16jRlz/q8TA+3I5BSaudYWdB6Xpev690zGMXOiQxQL6+2Lfbq0Hgd6Qdrr0TjVE8eeVtMrCzXuFtcrbwXG/MIztpWjNLu0dbTH7Zt2nbS/a1t4reCDc2BHjZlP603ZrSda9NYWBL1FSKOE2KdpG2Aww/0EBFABKZxpZLnU8h3eV6WBZfLJdQtkvbT9WmDi4B1MOW2OluG7j/Zsp1zRqZen5y/cbvd8Mc//hH3+x05l3PSpIxPnz61Mq9PC56enob++PLlC75+/QG///3vsd5X5Ps6+BlEpBdvbIISzYcCakDKn/XX7Wt9rA4W9WSG3sZuVxtoHIu9mFAOpvRlkKatxX9vPM7kdOQz6LbaMTwLElhfLaU0rPDXZe/JUc9XlG3oHn6Ab6PNghFWH3o4nZmQfRSsDPTwbUDd4fJWpwF96871+PF4DV59BofX0TMlqlc8tAGRePiuO8gqGM/B8Yiifz/iBFsH39Zpz9qIyvZwsXSJmHTmdGmDwP6210bXsMTWTdDLsbwBGbXNwzkyZKyA1ZE/fUCTpPGXUhXso8HjDXSvDR4tKS2QJJr/hD/0KhtRdDOBN9bRo+0dH403gHbAKOoSzJLv5eUnvLyUci+XBSktuFwWXK/PePr8qRtbqn59ZseyJJEjYGZ8+/ZNCfAVzCvWFRhXXWcwE0BoSyqPwlEhSuM/YT5PrhxxRph5g/usHGuUzZ6PyJUzYPl0z/jUvBkp9giXmdw6gvte+j18juDpyxjGawIcR3F9H3i/YMujtD1b/kxH6XS2Li/NUWPWvtszJgdbxDmbShtOFsdHcIn08MxO8b4Pz1yWnQ94m7b1P+Be85R0fS5fcnMro2p+Ho6wHDiTRB7Xl1z1VVrUAYIM8JpBicByzkHOIC5LjplG58Cz4aTN0flenvPjOVfAnO8ivtfyM4I9GRqNYWsHENGJKQIUx1/Kqd83n6T6mNkVix6/eHh6QaPWP0RItC3L9qX8eWcq+HzbAxxSX+S4CY5tBUed8Y/0BRHVm0k6b9n+SokA6PJRV0hsV3dIvpzrFpWcy9UIw2/9TLTSDrmFpaxyul6vrd7LdSm3paR+ntrlcsHT07VubRGZQpDd5Hk4dlaGu7RZrfwWExlyMG3fZmNZXfelJwMjuz0az4XufcJq5oh7ekD7IDqNzWtXoFg73fKEBuvP2XZ4+krjJulnk+Ez0GV5ZxHqNsz0rv3d6jWvr47kH3DFlg4zPIDtuZS6XTYtJQKl8cZUm66PZ7fqKbzqDA5ByA6QCHS6YUlfDUvqxmlmiwwB790RJ8hTVAIR40fRJdu2qL2eMXQEd/vOOyfB5o8EyIh3NXQcOOI4aojo6b23/WoHoI7+2fMtRGmIAebxh5QTGZN7/JEmzrZWelZA2TSesMitzzWPSV21/lSMyGVJ+PLlM3JeqyLuSwvlMCq5Uuz5y+eypPF6adeOEdGw6sMaJH/7299aQOmf//wHbje9R3GgEJTtfAj25MA2ffzbbHwcqbeIlmOBEU+pHVFg3m97eaIxovNbJefxtOXtWXlnvs9wezR/VJ4vnyIangtweHAUr/eB43R7C7winfVebY509pGxcARHW/aM98/KIZt37z0RNQfH0+ce7I3XXg6a3NKGq6c3iQhyTCPp/fdDCKM/MAPtYADUD4VLD45UPKnf3kCk2shcna+qIKotx8q58ba4WiPWO2vCe/a+a7DyUNNsDw7394k0tq+WB1ZyWCPffm+g+CWq38oV/d6jUwtYJGoHmFpbVtvH8iyOvNcG63yBCKDUJLoeRx7+stJAgga2fF12IsKiSTThjYIbbd7ZlS7r2ie31hKBGtpl7dvLpR8c2XEnLJc0BDjKSuCSrxwmSiBK5QyTSpyct6vRWnuImlpk1lutUx/H2PKIppcNcmh6bWjrrL5onw+oltmYt/LSG4c2f2S3RX6ql3+G62xcRe2Y4byXxsPZ6ljvvYWZDDuCj6dj7bvZmSvb8hR/TnzjmnoXPwsPBzgy580p0hFjeSc5jwMkjhLZjtNCzv6u6zpi2HlMLtFXL53+tAfE6Hfeb1Zw6D8p0zMCvPbbdEcOmLOQUjmsyGNqvVIB2L86MyrDptGKULfHrojQ+beRTIm893IjgTcbtB69AfSDsCpowS+42q1Mks5G+3V+AOA8XrkbGRfMZRbk//6//+9W99PTE758+YKnpydcLpd208rtdivjkAhIhIxxi5E8y/7SdV3b0jjJ/7e//Q3fvn3b4FVwEhodFy57CsKkLrMVNNI6Ghd75Wpl6OF1BHddVqRQLS6eYbuH856xPpvZnLVzhufsva+AHn/n/bZnnBzLc+4q31nZs3ePlu8D4cgYmhkDe/mioNkRo2QPZoaWh8vse1T2EfBwt3pRp7GG+KP9fAa/R3jOyr5yW1DXMZ5tYcvwlgZHYO0kz1i3joW3XdjLn5Eh18dGM5Qaoi0cnp3kTUDZvtd47d3+NoMjMtziotNb2lxOBDiivrAOeHsGNnFf3SceT2h7JdpKBADE3FZweIGQ8fyVHuBw8dzwWVlhwCQxmu1Yjc6a8WixkZ95HZx6T09HMlfTRtcpNhXdcwlwLGkzPmVy6XodV5qs6wqGnFWBwUaTDnx5ecHT8oSUtocvlyCm04664uqYLo1XZXt2s/YHLM0FLzvuIhlkx2lk5+m6Jb3eLqRtcs8/i3Cx7d4LrOg+teUd3Xom5W6CeybNTMZ4uB21s4/qV093FW7pge2ZLSGfdqt7dNYIUHy5REvjMfcIi/p5X79jgEMgaox2jj0nZVi6Uk/21cuOpDydJxpQXue352BAyqedgdf4LWZ5m36OBrA3IAQimlgaynu7B9eWr9sg5UeKajPgEyGxf4Co9KMWBjZINRMMnvC077TyigI5nuIhmg9u6/zZGSRNc88w8oI51sjaU7IeLZgZ4DECLy5PKo0alhNTSvjx61fc7nesNRDx1//zf5rybOlrnctlwXK9InM/BFUCGlK/BDfu9/uAq6TVewIBfWI94eQC28NQyJJbgEPzg+Y5q8z2YOA9552XVssDO449hVi+ezwavzuCr4C3lzkaa2dhJr/28IreR0bEXllRxN97Vz6O8+KZss/CUQPD1Ha4/rNl79H7DD9GcLTNR9NE/HsEVyu/N7+XHw4ZjpHB75Wt+TyyVWZleO+s3iLILVvjLPusTGtwHx1/3pJmz2bS8sgexih9sSwLbvk2pUUEEV3scyQP9+TurA/2+tr7bebgeOWe1aBeX0R9VA4ip3bouOb98a/92r73m9yKpq9UbnEBQna3R5VUAHhcweFdtznYK/U9C+7p0ur06djz9rZheJ+SOPlmvHNqEtfqvCGdws8GRHRbCTrgt6AaLsX2pmpXp6UcEL+U21CSbBNOqa7izcMqJ+aMpQYoUipnpxGXso/qdzsNZe0X22bP72llmfGltwPpPDZI2nw/GlfW9HbyJq/9TcthkSnaVo/Gwy59nMCKl0/XQbRdBe21X8NMN+z5k5EOmekWz4e07YxwjL5v0gNtrFq6RXLTa5+HX84M0Djp3bbbG7nyfQ8ZVcrXazRRP/FWR/s94bzW6KUuLwpaeL97dQ+EdwaBZj7P+daE9tIfMRYs/loQ2NkWz4mOBr6FaJuELmODt0pjQfef4GoZdu+7bbPG3eMDj05Re3WfWP7z+NG+1wEcTQNLD49HIt6zfOKVMW0rM2B4u50qrcpq7SgFtHxHlqhG7yyPbOgNsS2OOUVRORFkzsPSalvWGdiUIYbLwTyaTvsBDoKmyRG+nSkT+5s++EvqninCaDxv8d4a57NxdgRX790RRTqTQWfqPpP2bFtncI4/fWPgNfXPynikPzzYa+Me3+/VGeV5D5pEzvFMv0bvmfsOZc+GkM+IPlMeR7+hZU9uzMb8WRpubKfgvbcSsdk3ypXfa3tke9n0Oq1+ntmJXtui9kT5Zv3lrQ7x+l/gTIDDw8nqbl32JS1FG/E8fWSDTOnWzgXzy/Hs1Fk7xgTpUKDIw9VzijZ1GNtwNpbkt0i/AkWCZ2Yg5zLpIzyv7P6lTjQmEoe/B3UWIoASiLq9ta4AEuqqrXIFrpy9MdPpvYmlfyK7e2MfA4hWb0t63ad2mzPgO9QtndFzEW9E9nXUP57tvScbvXotRLLC/tkt81YGem3dC2R4PgywPYpgDyL9NeNl+07jENXp4XpGx+jyy18u9r/WH2bSu/vK///2rmzZkdzGHpCpW3bPX/jNn+g/9vNMhLvmSiT8AIIEkWRKulXtdkXgRCi0cQFBkFiSy8vVdHw5wJFyRk5nB/Fq8rNYTbSrAyVXeXcO5koYgVVc+DyIV+WeynlxIvf/ryaeq0lXB89u9csrgujLOtFA55UNvk/8VpXV4PUrOyyf7KRn67YrTYion1ytddr3V/hsB8SzgXcVrGBm3Mt5pcpORmwdO9nYGVUWEqACaj3zVFcS/fbbb7jdbtOezVIKPj8/8Xm/gx8PFK7NFJnr1xuMNL+VIe0Lu/zPTjSDZoYc8PF8lnnH6VuN8aVxaOhbKZZV/pbxUiZ2Y1br3NXRcuPq6rwVXa8oht1E/27gSHGlrHa0XPHllfzvpHtHQf4ortr5M8p7IcfLtLxb9o7PVwbjq3gmAzvn46r+V//flXU1L7fU3Siy+u+q3e/QyjzPtR47p2vVN14Pq7M66to/iLmCb7emtw9YatvieCU/PT9wCuqAuVuf3mbalWVp2p27ZctZ9bt/8LLjzUp+VvWsaF/R/2rbTnXS82C7hW//qm3qTt7S+cDNlR5/VR7nOvTcs2taAOG1vVnOl3nWYTR5Ls/mLV1J4MeDXznOzE0u5dD4c7+3ujHkY7cVxrZxsslpDnCt5kIr36WUdvB7Otm3g7735nwdk4VLkwWCNUlWh+BLvpH/mR7QFRzahtWYUzuVSLe+X9NsadvZzasxfHWo/yqA4n2CPr/S2VH3uJLxXTr/m0//ii/h27yi/yu6+5m9uaWPzul2+YH5Af5VPcyM8nigluHn+HFst66k9L7t+/UARxfo9aRqBWklKLNjzJ2JdlLXweSZtVKg+vLKSg9SXCmu1YDSyVmX7X/lfItVIMDXtwv6rAIFq8nc17caZJpP22J5NC+R2+fXd7+kzLfB0r5SrDadpcNONrv9fTbv6vPKiFtNdr48D68gbVnPJold+bPsW573nCaN9qX8nrPccFJKxffvv0MPJyWSG1L6TSoff8Xn447vn5+mX6UMubGl4vEo/byOUh4AKlJ7anAcub28XOlYS19aHvYqbIDFXmVrt0nZLWO7bWXLz2k8ZXmW1n/f9eX4LK+VTF0Fu16lXQNTWs7VCeMrXDl1ryqr1TgMfBWvG6/P+naX/kq27PefHdx4dT/yVTmv0LQz+lZpmOw8u6/3Z8PrvB/FdAuUKAnZeqs/QZxnRtMtnh59qa4Fprw2TQ9WdONWPrMoA4CMk24CG7rahImQsT73YmcLWlsROG/7nHhh5tWVk+jtiqt5buUkvbPNZ7WKxaexv30cBy7iYRN0u0MrZdresaLrlvP05NyPTc+PK3vFv+Qk2X06X77e0Lai09+W8K5asfbia7C2WwJzbSJL7T/0tok46w0gI4+aEN121tgJ5XOwb+LN+I+Zuz9TSsJxm8+z0TM4SmHc73ekdCBRPvHPljf9Vhmp0ZdpbCWzwUN1IF9lutbd8xl67TtgbX2glOcOtX9ZW9s7uja4oX6M3TLjt+Wv+GXrXsnmFZ93ZxDutqfvyloFZHf0+hX+z8auH4e2LN/OK169MraubFBLx453lq/Sp+ezo1bvR/4PBjhWBFhh3UVAbScNJ/K8t0rffWfujKltHaauVWf4QIwXjl0+/c07HT7vs6DGqkzbhhWuHJdV2pnXrY8Ky8FOznn3A+lZO64MAC8Tu3bYfLs+WPXDCn6yfEb/TJcsL1SZgZEf/SypjLpn7rejeMUx9iQmuU6Pi+H1zKNBfzr1lTj+QK0mXUo92s8tQJiz7PGUOobylolEAhv2DA5NJ8p75qM1QHQ5pazg+MmOLqFvT7GrNID5IDsb4PBLg6/GzVcDHFcBivF5DnDY95XM7xTgjh6v4K1s7+h/B1cGiP/+IwEOS7On/9VxbUp7q94rWn4UXyvnOgBhf3u3/Ffk66u4Ggcrvevz7vpf861+v9I5qzF2Mro2DtSO5+8GAQlz+V/tr139vPhMPIIKQkOb49SQJJKrWrUsohHcaEERQptDVQe1/f9END6PP3saa9BnrqjQAxXlGnJNvOOCl5WJX+a7PxNk4olp26q//OrQlWOmaf37yra8GkteT6/GX28TEW7HMZ2RsbIn9LPcWpJOf5L5YCk7XIDDt8nTaFci7Byl7qhUQB+urB152vLc25JWn/V3d8i45tvpHN8HM3rIQQ7z7PYNLe0cImu2ycOguY0SDpxtWf0v9YtbudZes9p7YvtxP78AXVYcH2EPQx40rFaHKfm+3bWU02pVYF6p1evo7ViPI02/Gqu2f3f986zfno0XL4N2nPlz2Tx9K92zo2NFl8/nnXQ7XvxtQVrGzsawsu9pu9Khq7L8uPVjbjeOfPkrHTTnOad7ZoM+mwvnNjzXm+P//2CAA45pVjCtUPT/5EvLyv2pQCkFKaMfeCmNkVl9MGp2rMTBab9ZzdDJmoVT368CI6tB5x0Wm14dYXvYVm8bZgWibe88MbxQ4wNO4LxRuMOVIoCh3w8snUArZmGfjApuasLlt3WfeAl58tDvwnYKjpnlNhFTn5btV3RMCthMzLsBIbwWzW/7oVY544GtvAALBcI48sf4jxlV5cmKGqM9HWTU0p4IcKuzGR7U9lDn1KLfiVBKHTQCAJ1XuXijQ1ZqzI6/9J2cXVEfBffPOyglfHx8oFbuB43aFUilyAoODXDo6gAfVZaVGoOGHsAbRw0teX/qC/d9a/SCWrAmTcYpMMu2LO08H3TVy9HfiKa6uP22TIu1DAOz/Pj/R55h7HjDexfkeIWOVz5flWV/2xuMDNufK8Ovp3yiV57opyd5v5L5NUX3jP9/Ni7nsRcNfPvbu6zclw8YU/otHg66bR5P2E6X+IDBkL2znATzjQAABwBJREFUoeZKXNDI/fehFwjn8W7H/OWKzdMY8aWtjbjV77u+n9o5mz3ntKpnSeZQ1QtqW4lj1dpM80GMKWeM24gSoA+Z9LMSIMoOBLnyUp5wE4iGcSoBjqP3YeHnD6BOBr18OaVZOR2r72p7ej2y06s72nbbYp7NvTb/qa/b6+NoDhHLeRyG+6fPicR+qBj2ArfukIQk523o18VWTG+XW9tKbQPPF9sOzVO5LnWAt4v98nLfd358qd3b9abJ0+1mdGv+xNPa5xkGc2rzhXXa29indOLHzs6+ujHQ+w96yCgzwNRWRRPJ4cBJ6+kTGOgw7pYJYCQS+xAsgZLCBPBm/jeTonfCrd3sbejJFjD892lXY9TzQNN6h300be2cr+TT/+fH8dz0tU9m2/DMntjNxz7Nzv6z9vJq65ef13x7d/PZlI8ZxdmTNs3K1lTb+Gpb9W4L1oIBlnJMzg/QdekOq7le2oWez8rbGCvn9vm07+LLAY7/K0milp2OFilNyviM8hgtmpf+V7CcGwyk21CahUBGnrg5l3KFVHNyGcA4skGjBd0o41qNg1fFhSfg48hIECGotYLreuCl/NfmuBY8zLaOI2dxxCiBC6PeK7hWfN4LPm43UM5IRE1xyLYCyZvMHeLC7mIHSau7ckKpVSKxDZWyBBiSrBJQ40Ue2FN3pMUwIVBNYqA0gXg8SuPhgZRu0k7Sq9uE5xroaF0IYuoyXblKvZXxYCvYTRhp1G+DB9To9EvYmipCrQVcanduuR6dV5lyDxaUUlp/Dl5RSjhwtPi8CZjUisIV5VFEIbetGWDhuSz3nFVm7/80DoSSzRttVUZpUfnTeJbAh9ZbbcNJFFYmAnJCX0jMhEdNqGwUPJO8uqOsfcZdeY8lksP4JwIoZxAOEBj3VCQQ8+Am84RaE5gzmG6oqaLcvqHwN9RcUI9Hn0Af9MD99h2fB/CZgUq1rQwh4V8ziIW88ZTuGovwRufhzEwCcHy7IZOcOp5yW/ZZK2pfugZwzuDjGLRoTRuDVZFT7jaBynl9kseWOylh6HFro5U7PUHu3ZY5AozX9O9omhSA9wg9NgQy+8CNoXZycHuOcxlzCaYslZ/rtl0pW6/gZlxfE7uroxstF3S968y/A6Lz0v1XAmBeFtfvPqhwjZUBwSxb1nJ7GkyEviJsMihbnavamBmUVTu1uYrs3Dul7vPeovU9//wzmd6nUxnSLpO3fdXAOxayYfHs1h3VtQCmuVzp0faex3D778SXM2T+t/2uLVWdL816qJ4GcLs12wbiJKs05PabflYXJ2VJRQQkZIivRkAllPro6Y7WlwzC3eiDnP+nPcSQ/f+MYWAndbx13tUn0n1bs/xZ21PvZGRJ+dKd3fai9udId+4/JkIVIxRMY/+2TWv7t2+xVgVBBM7zgwTtO5w+mfHZeCt0G9mj2UarNLYHiFOM3mcMgCuj1IqCiiMdOI4Dv3//HbfjwJEPPKrcikYAbh/fwEVyJkrSbs+XjYwDACcGaA6IeVDVgEgCt5s/xFYaATWAwQ8GVXFIc0oo9JdzvdScQ5JyKldUYuCQWzemYItzqDSSQwDuNYmNihvQ9+QzgAQUBqCrH+TnrFctmz3+CWMMaz/7aShnsUfy7Rs4ARWEexm3n0goUFZwVIgNyM3uRFXetlqSDNTU7F1CO2uDDBVVS5V+q+08tR7cava0HmBqt+vWWkEfwKPJ2R15zHdJRYHEbSqtoTRWHyyDT3UErI5Hmm6jFJubus5o3TvkJd2GrdK2NvuHiVTWNg4RgSoBRWxeoSF1f6OmZs8zAXd0GmoROW2FdFqmscAYjja3sTmNEdlNkFOGzqAayJE5L0Nu/JHf/3XvvdPG+wjKjXl+tovycWA1d+Xctj5VvaEqtzmhihzmjI90iJ9TKx6PR6ct54yjZvFLud1I2ue1oTdAUg9Mv2m7rSzIu/aqTzGbh6fZhQB6CH/l39Z3xSYmAAdABwoXlNoWInwWENVTICa1QP7/lvev/P5ygOMf//zbV7MGAgPWRizbVAJu6R8XaX744uM/qCwAOK9oO+PbT67zFfz9T6gzEAgEAoHAHh8X/71iT6zwXlz2feyO48nt9Wfi1Tjwo73+/48lJxAI/HH4+slggUAgEAgEAoFAIBAIBAL/JSD+b96kHAgEAoFAIBAIBAKBQCDwAmIFRyAQCAQCgUAgEAgEAoFfHhHgCAQCgUAgEAgEAoFAIPDLIwIcgUAgEAgEAoFAIBAIBH55RIAjEAgEAoFAIBAIBAKBwC+PCHAEAoFAIBAIBAKBQCAQ+OURAY5AIBAIBAKBQCAQCAQCvzwiwBEIBAKBQCAQCAQCgUDgl0cEOAKBQCAQCAQCgUAgEAj88ogARyAQCAQCgUAgEAgEAoFfHv8GUGlMZA+9ELwAAAAASUVORK5CYII=",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "# postprocess model outputs\n",
+ "width, height = image.size\n",
+ "postprocessed_outputs = processor.image_processor.post_process_object_detection(outputs,\n",
+ " target_sizes=[(height, width)],\n",
+ " threshold=0.3)\n",
+ "results = postprocessed_outputs[0]\n",
+ " \n",
+ "plot_results(image, results['scores'].tolist(), results['labels'].tolist(), results['boxes'].tolist(), text)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 26,
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "[{'score': 0.6072642803192139, 'label': 'chair . person . dog .', 'box': {'xmin': 0, 'ymin': 319, 'xmax': 562, 'ymax': 878}}, {'score': 0.5399560928344727, 'label': 'chair . person . dog .', 'box': {'xmin': 397, 'ymin': 11, 'xmax': 1139, 'ymax': 899}}]\n"
+ ]
+ }
+ ],
+ "source": [
+ "from transformers import pipeline\n",
+ "\n",
+ "pipe = pipeline(task=\"zero-shot-object-detection\", model=\"IDEA-Research/grounding-dino-tiny\")\n",
+ "\n",
+ "results = pipe(IMAGE_PATH, candidate_labels=[preprocess_caption(text)], threshold=0.3)\n",
+ "\n",
+ "print(results)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 27,
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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8n9//A+Jq74//6Lt45Z9tUBTLDcrXvCoa0J/+GRcWbv+Mz7q4q80NPuADV1hfN7t+f+xjewBcWnBtjwuvrdvzyZ+yu93/6KPPsr6+m9x6zaviMZ/+GRd3bUsSySd/Srw+r35VvCZV5XnjG3aQEj7hE8/vOuaTP3lxnx0VH/+J5/kfv/80nv+DTz7wMbOG3/LtB8XFiwnf+d3vw9M/fJ1z5xNWVjQf9MGr/PhPfgCf9hkX2N5y/OxPzcbkeOMbtvm1F9/PZ372RT78I84crsIONZYbS3v9tuydNv+uX7TKPHkXhSmyofk8qyidIQqg3We+bbFMTwiOqIdb9OyZP5+Dq/9u5XnnaVgcOigWt/HmnNd0uDE4LffyNaeUXHYip+UETwoHfVkd5vhHIuZlWNcqr7+emHepOG50L5FZNJO75vP8NpgaN7OKxiPjJFd3HnwwGomPetTBV1KBViUwjX69ul1Ws/3ytreM+Jff+hbeW8vKF2E03D+SfXPm584Z0nrldLqmBYr6Y8Odd+4+X4C77o79Nm1sN+f5SR/3qj3LvHp1dwDMZfV8xEeu86Vfdicv/uX7+efffA/GCN73/QZ85D86w+c95zbuunviIvJw3ZambbvafFf8/eGHdhMEi64r0CoXyvLkngcPP1QiRFQMLMIdd6ZsbtrZY/Y717pfmnPdvGqpqsDFi2bh6nt/oFhb02xt2V3brhcGg9jX4yVKhDyP90q/f+3rMV/9dY/mD//gEn/5Fxvtb9YGvvffv52VFc23ffvjr7mOmwNHfVqIXe/gycrr8nL3W/xaZGzPv3dmt0cXgVkZ/YQ4mLjkeRpJQggBxKKyQkOHtN/jvoIQfHQNi7q4yV4iEIJkb91YrDf2F3P7nv651vHj9MytpsfIzO9T21nw+VpcUI+jnA43HoueSzfabrhmUmEej9QBetjzvpmM5+uFRUbj9eqfo9yI14tQOMgL4JEyjpa9gHdvv7Zrc2gyQcx9PkT1h710B909hMC//fa38t73Fnz+c2/jOV94G3c/KqPfl0gh+K8/8m5+/mffe6CmNvskqZzdf5Ef3z5l7LXPYbDo9vMurgx+5mddbD1LF4lW3+d9druEJHvIzP/lv34cn//c2/nTV1zhb/56k9e9Zps3vH6HX/i59/Aff+jJfNwnzK687yeUXXTNb9Zb+CDKvLkflu4bjosN3N2KA+11x50p9/z9sCb8dh/TEIF33JkduMxleOxjatLl4QnB9eCDBW++Z8iFC4Zv/7Z7Zvbf3oqExhtev8NXf8Xr6fcVP/YTH3BNbbh+WN5X1zruD6qQ3W9OsUwSfpj3vBAgZHwBeO9nyvHeIVAIIeI2sbu90Sd+SggWRBtjJhIMIIKY3CU1eTIpYv7+mXxvCIXmmNnz2usinB4D/IZBiLobrn1ucWCE6efhYSD2vKf2m0N1uPlwmhZkj5VUuNEnc6Mwb4CcvN93h+uNvSYaxznubwYp/15tOkl3kOm+3+s6xJWdI075xf4G4ZLDptwBmklhfLkvK+322xPufWfOu99d8LjH947S2j1x7ztz7n1nzvt/4IB/+12P3zU9ue+gPvoz1zvssuYXjoY514hrGcX3379Y9v/A/VGVcGHKN/+22xPue3fBt//bx7WrzvsZGQfF4x7f4ysefzdf8VV3U5aBX//V+/nPP/QPPP9572hJhSZOwLL4B00gwuk2nwZcuJjw3vcUPHB/wWMeu3ssNn09jYsXE+5955j33Jfz2MftPub+9+Z12dGlY/2MRmvB5UslVel3qRVGQ9cazjcKT37fAX/6J1e45+93x9wAuOdN0W3myQvilBwWjSKjPxVDo8GlSxWXLi1OJ7u1ZXnV326xsrr7uEcSDmP0L1NELisrfm/cF3ZP2He7S3iEqAM9ykk8Boi/xbJ8rU5o5O2yfj9M1R08IYBU8cUh6+iP3nucc1OGbdvy+JsIU78v649Zg/hk4yoczzP3WrH3XGXplt3tr5meoxn5+2NROxtKfK99joJl4/80zjU7HByn5RoeS0yFw/pmnZxf0/V9SC4674MQCvv5hJ9GTMcUOOqq/mnybTtMG/aLn3DUc5qP1TD/eeGL5gb4Cc7XsZ9S4CTadOgJ0DFVfdB6A7M+tQc592fUwRZ/57cePnS7wtzfImxtRqPk9tuTXftsbVn+5i/n/PoXkAWL6tiv3ras6Yn8Xvvugz95+eUYZX0OL/uflwH44A+ZRM//iI88A8Cf/snGrv2PE0ki+LJ/ehcXLhquXKm4cjkSHx/6YbEtL/2DSwuPa37/0KetLdx+YtjrooVJe/7oZZd3bf7L/3N1l+sDwId+WDzmpX+we/xWpedl/yuW9bQPWwfAGMkHPmUF7+FP/nh3PX/0ssV9dj3xzGedBeDP/nSDspx1gbh8qeTVr4rG/Iccw/V7+R/FPnj/D5wE+rz77ozXvvGjF/799M8/BYB/9NFneO0bP5r//Vcfec1tuN6YeywceP/5v+nt05iQAdP7LK5w9zuqOVbW5dYGe2hcFkAgkVIipW5/C2FyXCQKNKAW1Nu4QTRtVbVyQU62haa9AiFk/TdxXRAzU3Yx9we7n7STbe05tedF+/tM3y55TszPUQ6D/eYDN3o+eJK2w0nhxvfZzYsb1Xc3w/W6VhvjwEqFRUFqTgqHkR7v3n5tD4eTDjY5z3SfJOb9Cq+1zr2Myv2CH+2Fk+7z/bDovKaJhP1ehvPHHrX+RTipvjiwsbygbfsRLHvVuZ+v6kGP23/b4nbvBdFKHI+AqYWiWiixcB/pJiuxn/fZ5/ilX3iAP/+zq/zGr9zPF37hxZk2vuY1OzzxST1WV1S9olWvfHmLsrOrlNLHckUIbR2PvTumOfu/f7PJe96xw2NquXVReH7we+9tDUXhHdLVnxGI+loo51DWzq7OBJB2soJ60HH0ij+5yo/+6H085SkDnv/8J8x1yxT50E58A6LOiXv/e0t++ifexTd9493t6tJv/tbD/N3rdrhwwfCJz16r2yT48i+9jT/4vYd54QveyfpA8LEfe2amrs1Ny//8X1f4nM++QJbJts9iP/i2H6bxJ3+ywYULhg/6oJWZ3++5Z8iVyxWDgWS9D9JaPuUTz/Bj/8Xwmldt8du/9l6+YCoI56+8+AHe+IYdbr89qdtc19XU6f3kN6beFXU/SOdmti/Dgw+WfO3X/T0AL3nJB++7P8AXPOcif/B7D/PLv/AePuFj13nCE6LyYHPT8iM/9M52P2knbfj8zznPL/78e/ifL73Ep37SWZ5VG+TeB37sP7+Lhx4secoHDviQD+xBfcxzv+Air3vtNj/xY+/iwz90wIULUbHxwIMFP/WT756q52BxFV7/+h2+89+9ndtuS/iZn37/mW1//MdX+JEffTdPecoKP/D9T1hSwiw++AMyPvRDVnjNa3f4kR96B//mXz8WiLEOfuB734a1gX/8xbeTCgfW0dzp3/Gdb+cNb9jhn33ro/mET5hkwvjd33uYZzxjjTtun4078fKXX+FH//O9AHzxcy9One/y+6l9doSwpH/q54O1SOdQeYHO95viLa/v+Fe+5Mz7srmXm3qmqxJi2sDe/Z7d/R6ZL8vPbV+sMGh+01ohpMK7gHe1VS0kolYABB8T9UkhkUog8FhnoXKAQqn4J4MnVA7pq/Z6SWljHSHeG96DREBl0Voja3cI6ypk3Q9KWaSMbXXOIbxHiYASGiVU2zdCzBn5ounEWWYgBAFB7lqdF0LgGjeNNrjlVF/WgSFnCIVmnInZNcnJWJnUvchuWPTO38tV7TDYT0kwq1iZ3zpPvswUTCSNPAeZJByHWjkE8AdUKsz2JVNzkbB8vwXFHXrt5qCPhyM+R5bNP6+1jIM91yKJF2buo+XtmWzbnVKyNEnbucf5TD1oWfstBB4njj2mQoebHydFpNwsOEx7b7Zzu544dFyCWxzSOR779rfM/Pbz36L5sh+yvOA/3cdv/OJ7+KAnKMZF4M33ef7hocCrf6zPY26Lk7d0PALg7nvfyWNGsxM68ZBv93nsW98MwGOBL/04zS/9seVLvvCNfMxTFD0Df3WPx/nAl3ys5lf/zHL+gQd4zFsmK8dNPXe+4+08eme2Hm0rHvOWNx/63M1bK+69t+Cufsmj3vz3Bzpm7XKU3H/ZJ2he9HP38+d/+CAf8FjJOx/wvObtHqPgv36t4onvmvTpo4D/9k0J3/jjOf/sn7+VJ94lePLdceXxvkuxX0sLX/OkS6wPxEw95x54L4968+5V9zf/UcG3/WHFnecET32cZLUneGAj8NdvdngP3/EFmse9Y+L//tPfqPjSF1R83/Pv5Xdf/C7e507JW9/jef29nkEKP/ONise/c7L/xXdHA3Gwtcndb37Trvr7m9GN4Py73sldC1KMzsM+5Ln33njM3fe8cd/9Ae7uw9d/uuG/v7Tii77w73jWU+NY+fM3Oh51QfL0J0n+71s9t7/9Ldy1HcfEXcAPf43hW36i4Fu+9S18xPtK7jov+bt3Ot723sBt64Kf/urAXVNt+PonBv78wxT/61U5n/OZr+FZT1H4AK98g+NjPlAhCsGDG7PH7IV3vMVy7705bljsOkZPjbm77jl4Os7/9hWeT/su+JVfeZDX/PnDPPluyWvf4bj3wcCHPVHy3c/aJLtnVuVz5R0j7r3Xo9/6Lu66+/7295e+eMR3f5fnSXdLHn1RkBl4832et743TuS++bMMX3b3A3DPA/u26/y74jjJhjt79o/c8Jx/l+eDrlzhtt4j20WiQ4cOHW40Xvbxn06ZHC4g982KjlTo8IjBUQzbw7J4j3Tj+ZF+/ofFM5+i+dP/2OdHX1Lyir9z/OHfWlZ78LjbJV/+CYbbzlxbf/7Q16Q86S7Jr7zC8uevd6z1Bc96quI7vzjhxX+62Gf7tOEZT1b842cbfvDXS172aksI8KynKP7fL0x4xvvuNpo+8yM07/+YPj/x+yV/9nrHH7/WkRq446zgCz5G85kfoVk7hEv8Fz9boxT85d87XvN2z9YocNsZwSd+qOIbPt3wMR84+xp91lM1f/QDPX74dyr+9xscb/oHy7k1wXOfqfm25yQ86a5jzeR8bHj+lyc88S7Jz/7Pij/7O8fZVcHnfJTmu74k5ct+aLzwmC98puFxt0l+5CUlf/sWx6ve6rn9rOArPyme653n5sgvIfj5b8v40ZdU/NqfVfzRaxx3nBV8w6cb/sXnJbzPVw05u3pjnyHvc6fkFf+hz3/4/0r++HWOt73Xcvd5wb98juGff15Clhy8fV/28YYLq5bX/4Pnr+/x5CWcXxN85jMUX/lJho/9oG4K1qFDhw4dbg2IcECr6V8+7zPbz4uCfByp8gMcdzj3h93+dIct+3pJ8Q/r1iGEgoU5iqdlblF33R47J+Paq87DnudB+uk4x8Xh3WAO35ZrvfYnMVZOSjVxre4Ph8FeioWjusjsv62Rgx6sjHb7nOvCQeududXqMrY2R7zub/4P//SfZly4mKDsbqVCh+X4j79R8J9+s+LHvjHlS55tbnRzOpwwXvVWx6f8uzGf8CGKX/+3xx+49JGCBzY8P/Niz+evrHVKhQ4dOnS4wWiUCscdy+E4yjpMGf/6G/77vvucziWTDh2uMxYZj4cN5jj9uVuxn+2Hrk86dOgA8KZ3OSo7+0x910Oef/Uz0Q3l8z+6W73v0KFDhw4dbjZ0b++bBtc3augyI/s4y7vWMo+zHfPbDtOuLnbALLo+ODjue9wTcGr/x/B0ly4cmXuN6wP/uDhQ1l7Brw56rfcKwDUTqHFqv63z7wHey5U77uK+J19g/2fgNY67Ix5+rcHF9i3/KG5b11LfNRx7EPy/P3IPb3rTkCc/uc+5c4YHHyx505vGFEXgmc88w0d/7ZN577E/Q07qPXOt7Zxv17WUF8t6+OGSy4/J+buP+BjOnh3sc8x1DNQY5FT2humAeQKtNUprCAHnHDFFo0SpqLRoUjQuCowcCHVxTdBCT8DPENkhTNI8KqWmAjo27RAkZsDa6kWE0OTjMZW1pIlB6QSlBAJBVVnKsgAExmi0MQQfz8m5inE+oixyEB5jJLNnGntbKomSKWXlcU4CASlBSPDexdSRhFinAB883sdgj0pJjNZAwDtLURQ47+tAvtPP0jBXs4xBeNt+m/TjJOVl2HVtnJ8EFo51iHbItILYsHsBRsr6mk0FYGzSY84MiZnAgcew6nqigRoFS1Nj7FHPUbY37TjuQI2w+76+ln7vAjXuVtsm5Zhn/8UfH6qNtxJuOKkwe5Mf/YU6KSbseli0gXEFTB4Moo6e2/x2vdG8AJc93OYH7yLXh6b/pl+086+w+X2Z2neP1oWwUKq+V3qm6xlhdL96rkf8hOOu/1bBonE26Zd2S7N3/NwO3UXXQExNTmZ/j0cs2jZfwtKi9zx2v3G9tLIDDiWnNF4fRKI8W2iYcWs6yLFzv0x7SE3vsaiwve6LRomyXxOWNaBtxGTy2f5cT0KDlHitr8lF5iRxuGqvvY0HJmgPwyZNbT3pJ/Vnf97teB7ibW8Z8prXbGOM4IlPGvBpn3GRL/qSOwhGnlQ2+BMo80aRCsvPxWuPVwqXpdgs26OM/Qn2431vC0KIaRibZ0po6tIadHRxstbivUdKiW+eAVNGqxBT7SOSCIRQkwuTjAXRWI8pGb0PeOcJgJdy5vxaQ9gMYLBOQFF5idMOMRhgkh5SSpxzuHEOxqGURmoFUtZEQEVlFU6AlQrvHaR60t76HScQeCFwwlBJEMIgpUAqSQgebyusLYCAl2LKOI/9IaTGqzT+bgu8GuFcgRBN/9TGv5D195ihRArdpqOMWR3iW1VICVK2/Rhq4qXeEe9dfY2o+1LGUSM8vmaIAjHbxqQv66dITTZIWRMKUoIgXof6ODH1bq8vyMx4obm+9XeBrH+e1DEdbX+/7AazZNbu8bn8uL3KXLTfMZAKgA8HX+iaOfe2e8KkMGinWu1PYfHxe06W5lp5kC456nPkxpIK1M+TmQPjf01b5neHqefP4vrm7aiDPGuX2W7Hn6FnNw7b30ciFU4yOv7R4yxMM4hi7kI1Bk1MqROfhVMPKnFtXiCHu8ihbkNov0+e4U27Fxkyy8qc/V3UjHT9ZXbPY4iFcdJxAw6jFjhpI+LaSK6j3+jHGftir+MP8kBa9gA8egOacqbroOUW9psIMNP+uX6eJ8GYNVIXN0fMfN7vFXmg5xNiqimH6a9DPFenvywkJvdCmOrSepYhxOxkY4bzOdo135fkmfmye0L3Dd/0aL7hmx69dx2PAPJuUSq2A533gqF8GrrrUz/9Ip/66ReBKXLr+nDOpxAnc0EOqp45TCyiw7gBLt63IQSaOVioL7xolQVL1QjTqgIBberE1nCeNmhBKY21Mairkqqe6AukiIqD4BvCAayr6taBFAopDcELlDQkJsPoBBDYyuO9QKuULMsIQeCcBeGofEnlSoSSKKNxpceHOLcUUk6RGx7rHMFbBBlKGUyiUUrincU5T/CRTACI2R5jW4wxKNVHywFSBgLbqOCQJioZrLPgBQiF0gneeSpboqREy5RgJQGPkrX6I3i0kDGlZYgZgeI5RgJDGYWUiiCiukJrhUBgrcW6slZ+APh4DWriQQrVXKSWjGiuYSRIJmksI+FQk+rB12WFei6s6mNC/Y6Lcg5Rlz09t1+26DYZMNOfm+OWLiUsL0mIPY6jPc/9iN+DPr8P88yf2Rda0gYWkAvsfRaLbt+F6w0zc53m2P2JgONIhXhQLKr7IOVG4mtuXLXzollyYe7IfdtymDYt66u9ns3XYkddK0lxw5UKHY4Hj4TJ9UHQ9UOH40Q3nk4Gy99bYY9tj1wcRFnWYT8c3ojocDyYXkRpDLNF8XYaOf7EsBQLDLHQltkoAWaVqmKmTO8DjYE7qYe54xoyWKKUJk17SKlIkh5SSKyN6WOVMmitEUIjRSQLvBC4UMZV/RBFF9Ryf6117W4BVWXrfQRSagi1se3jyrIPzXGa1iOhJmKMUaRpRqJXEPQBiw8FHoN1FSG4WqotAIV34L1AChNVFSR4EfsgkgoBEfxkEQtoQqw1fa+kQggNSqCUQkqBc7EfnA0IqWuFQiQOlJLtAp0QkZCYkCMO5yzO1aoQqdox0F5nV6sfaEinqLJQSk3x4A15JNn/vt2tetj9ucMiXI8V8JsZJ7nwdxQsfk7eGNxwUqHpjBvdEceJvc/l2tUCx3n8acD09T+JsXAr9FGH648bGytj0YToZNsQln65fujmMbvRPb863AqYfrc3Bv0iF0ulVLvv9ES5/Tyz/+SZMf+8llLivceHqFKYEAlxpXomDoAICCGR0qBVSi8DrTVpkuF9wFqPEIok0SgZXQlErXoQCrRKsNJT2QqBIksNxiQorQjeU5ZVXIgPCiUFSmmcjcoFX8dE8C7gPQg0WmmkkvUqsEcpiVYZWqdIDM4HlNRIoQlBYi14L5FCI4UhICEEpCC6PogErRVSNLENAj44WpVBvaatlUCrgFISqRTaZFHF4Dy2cnV7QUpTqxJiv5nEoKTEWktVVZSVRWtQqnF5AB8iCWOMrq+Dr0mKqDQhTAiGSb9IpNQIKSZxNaJjwJQrxL4jj0U7dkbzLBapUk+qj06Dq/RBcFj1wEnjsMqxG4EbTirAcknIrYyT8VlkV5k3S58umjwcB26W8+9wOrBovNyoMdT4xy734DuRyq4TTucL8WbBaZ1Q3JxoJNEdbgSmVQXN9+b/Kff+6SPm2Mdm1Xo6OKNAUK9wizoQohD1yrqP+4eA8w4fHErGQJFaG7ROSVOJMdHloCwrpDAYI9FKE0I0cCMC3oGUCVJ6vHMIIej1VhgMYpDM8XhMUXikTEmS2qUgCMY2x7mAEJFAcS7gXVRqSaExulFFxHM2OkGrBCk0OIcKGmElwYN30V1A6z4SQwgSFxxChFiWylAmrfvAEUJA4nDeYquyVggoTJKgtGwNfutq95QgCCHKJ5TUdXtdjMEAuEqCUgQvIESVA0HE7zGSBImWaKMwRtflW4Iv8cTgnEoEpJq4IkfCxyOEq1UQDTE1cXmYjJH97uG93CM6NDh2d9cOx4L9XBTmn6E3UrVwQ0mFRZKNW2EQ7x9TYfELdPKiOhxuhT5rcFxKhUUrIB06HBbHMW42NiwA0nnSjdl7/OFLFUE1Eban6woLJtRil2R30s69WjC/MUx9ErTBm45bIXSEYw5rK5+G+/pwTbix7T0N/TWNpjkdR3JYLO+wjSvVdWzHwTE76W3+nwRTnEcTeHDadWESD6s2Imeekc3EWtar3vUxrUtEdIVoghr6YGvXCFBKkZqUxPTQKiF4iZJJbRh7lBIkSXSNcM5irWuNXucUBIUIGoEmNSmD3hq9rIe1llI4tLIoo0jSBIGgLEvGoYwqAS8RQYH3BKdqzkShRIpRCUJGRUSiE0ySIYJEqYBUPawdMQ4aKRKUSjCqhxQGWwWQAa11VFyYPkZlhBCobIyHQLAEqtZtI8ZSVEghcb6KygnrUVpjTIwr4ZzDWo93Hm+hsuCsRUqL0QpT92GaGAKhjhNhQQiMkSgl8MHF4z0tQaGEw/uK4D0xXkZUczRz6ekglPPvyeXP1OVEw42O13WacZILnrcKOveQ5bjhSoUbKzG+MZiVAZ7MOd8sLiUnzajdDH3Q4XRhGSF12JdIkmic7/G7vzuCYJHec/t7ZkmFB+/O2ywHM9ZpCLv1CUccy/NB22aDUYrdc7IF1exf8wKFxwHadhgcnky5PjhcE/bY+zAFzQ+OML2pkYmLBeUe5Uounpofpbm7jl3Q/hPDsgbfhHPD/QLK+tAnScx1as3+WE4ahJnv89vro4GGeGiOiXL5WHazz6SuaIBKhPBTbhZRzdC4RcTio3w/MQlJkqFVihSmVg9MUmAqpcnSlDZQYJgEOwwhgPPIYElUyupgjZXeKgB5XiC8IDN9jInxFaqqwlcChYplC4WWGi+iekAiSXWGUSlamtaY1iJBCw1CoIRBYFBocAIZNInMSGSPEBTWWZSQZDojy3pokyFVEjNYeEHAEkJUEyArlIxxG8BTVhU+KIRSZNLEeApCYK3H5o6yjKSAVAojEtIkuqzEeBMmpr2UsSwbLLgq9nuQiBDwlacq47XV2qCVwWEpnatTWAaEjIoOIULtChGvuZTzhELzXhDsJhECN+XNfQOxaKH3ertAnBZjfT8XjetlW8wrEE5L/yzDiZMKNzp4xDLZyOT3vdt1kIwJ1yLdX/QiPc44E9cyAI8jW8S11rvswbZXXy/Kh3ySuNFj/KiYf0DtNbbnv58kCXSQaLeH2XZYHJdfYa+f8lEf++EURQUBkqLkIzY3Z/b56w99BjZN2rqm27BIxXWQF/3uvlhmJkZCIbD7PJtMVmK/OPKLCIi6fnnkR8/BUy7duPfKUdtwcmP4IP1zkDoO8hw4aFnLjp8YeYe/x/bbdXn7w8w9BLTqwOMeRye9Erpf+Wma0B+kBy7nsNfyKL69k/t4//qaTAEx8N/s/T+RvNdKhuZRNqV6CT6gVH2tW3VDxHQ2AggELxDCoFSC1hlKJlgbEKhIPniBNglSmjozgkHr6PMfXEAIBUEiZUK/l9HvrSKloSxLqsqjVEKamqgSqCqKPGZ5ICi0ii4XBEkIUR1hjCExPZQ0kbwInhAEoFvCwwcXVRRBELxESoXRPaRMsVWd/hEFJGiVYVQvukQ4CF7hSoerMzEYkaKNqgmPnOAcUsTvSmqCg9I5itIyGhY4GzBJVEWYJMFo06abjESAwNkyXrsQ3x/eO2wZUz86J/AuBnZUKokKElciRFT0Be+AmDUjvn9i7IcY/wGmp3etujfslbnp+ObAcHRj+LDziKlH5HVZGZ91OzrgPc0CwvgY7KDriaPUfT1dRI7ThrseuCFKhZO4CHspHg77vcHJXJDdKVjm6zoOQuEkfMP3c1U5SvlHbdOiPtrrRj8uY3h+nC1zWTmNBMN+flnz+x7VHecoOKpiad5IaLHk1A5vwFzbvdjrp2S9BAKkhea2nprZfuZMnypN27ZN1zvf7oNir/tyfludsWymzjD1236kwl7PGbXkyL37fzeBcNzPwuN4rl9PUuF6P0uupb5FY2+aIJt9Di9+Ji8b+5MyDteG5tgQ/C6pfRP8bS8ietEzY7/nyPUmFY5WXm2Nz2HZuS36ffF1XVLbjPJgUuZe+0+e79PPg+hf75yfqbclFfx0e+JvTTDE1qUiyCa5Qk1CKIJXCBEl/EVR4X10l1C14R8CWOvquiTOWarKgRBoZVA9Q5IkGJPEwIbWobUhTVO01gyHQ0ajMWVZoqTGmKzOqqBi+ksvasIiRQgVYyx4hxASow1KGpQySBkoq4rKOqrKI4SORETSR5IQXEDq+rycwFaB4C1l4ciLMdZGlwQfLEoJ0rSPEAFblJSlj+SGkrgSSluR50WMnxDAOoGSCVm6Qpb2atJG4B0gJAQJIuCsABGTGgav6/SWMX6FICC1QSuNEgZEQElJogVKJQTvojLBe0IdP0EpXbtpOIKP17XmlSaGbaAmFvZ/vsdxcePnaHuP/93v7vn7bb+yF92XB7lHp5+5e5ENcUFi77oPi2uxCQ5b/nJ11NHacj3e4cvesQ1utJLhhrs/dNiN02iQnkYsIzkWPRi6Pu1ws+N6suOTipr/uvunw/7YaxV72WRn+phlRurs70d7nu/1fuhwcCzqx4MoDyb77d3/s9dHzP1Pe3wkFwQxE4Co5VWLxk1gmqAI0V6NK/xCoY1BipTgJd5RG/fR0AdJkiRobbC2mmQgCKE2zh1GK3TSiwSBkhDAVpbgAr20j0kMzlryUcFwewQCTC+h318DIjnibaizQwS887iqJkwEJCbBaI3RGiUEIBBeUOYlVVFhdEJmehiVoGQPJYguCt4jJdjSMSq32dkZMRqPEQSMMTEbRBCYXob1JUXt2qCkIFgicVFahsMRznuyNCPLMpI0xeiU4MA6N+lbqbBEBUQMwuiIuRo83lmKssB7hzGSLEsJyuDRCBnQQqOMQUgfU1f6irIs8d6CiCoFcLj6GswrU+I1bhZB6nEg5p8304sk11fNeqNwPRQONzvmyZeuv64NHanQ4abE/ENgGZs6v73DwdH12Y1D1/c3J/ZTYdyKl3Uvd6Flk7TJb2HXPgf5fFgsW5m8UffZUVy8jlLetZS5V1lHdYeZVis0Rn5b5lTgxdny5sudLmMS0Hayb6iVdmHmGO9BCIV30W1ACEOapCRJnzTpo3UGteuVkhovo7IlSaJEv2lPVVVUVQyGGZUGEqUUWut2e6gVDkopvPMMh2NGo6gSSJKYxaGX9WPQQx+zQNgqZlMQIurDtNZIIdv2t91Ru4ZUlSP4QJpmZNmgjQdBEBDGBB/wAcblkO2tHba3x+SjMUEEEqNJkoQkSakKh3UVRZHjnEOqGJBxnI/Jx5E4SZKEXmoQJNgShlU+pyRpmibqtpU1CWOb3o8BGwn4NEHgEXi8qdNXSoGQ8T4VSLRMECbF+YqAw9oSJRwoWY8hV5MIso4P0XbNzBiZ3Peh/jJ57rQ+fofEaTc65+/RzlDeH8tUHacBp609+6EjFU4JbraBc9rRvPDm/+/QocPhcNwqhf1XNY+1ug7XEcuUCtMuEDC7Yn1YpUL3HL/xWOZictBrM00o7DZMm7Gyd1miXrVfpFxpFAqIaYKhyQDhESJBCkNiBvR7a/TSFdJ0tU73GFfyEaEOQKhqg5iYvcBbrC3RWpNlPSQxngAhEgBKmpj6UcponI/HjEc5BMGgv0qapqRpD+/BWk9ZWIrcUhaWUMdPaLI2qNqIniYyhIjpJwWKJMlI04wkSaPrQ5D42i2jKMZYW7Ez3GZnc8hoOGY8GjEuClxVgZCkSYYQILVESxWVBXV943HOKK8YDAacO3eOxFSUhaWsSqx1ZFlGmiZ1/7gZosVaW8eUKGlIHojBIKXwOFdQVZ40jQGNpZS4UEWXDCnRiUJrAaio5PASIQVG1wEyvY1ZJLxF0JAMkphush47jcpONGOpIRYm6obT4AJxUjjNhvJpQadSOH50pMIpwuIX6+5tHZb7iC16iHb9eDQs66vuwXvy2E+ifRr87Ltx0GERDmJcxn0OXt70/8vc2faOcQDTxs38Mcd9Px0stsDNh+n+mg542LgF7OdTPH/8dIwLwaJ3deM8z5T9N1EjRMXBbpViXMUOSCEQUuJ9HdvDC6TUaJXGAIYmI0sH9PtrGNOjISiSxET/fyGIaSNtW7aUEmN0NKqzFBEk3k1icxhj2rZEw7pqV/vTNEUpBUhGo5yiiDEL4n6WUNcZ6xG1m0WFEB7rNELEsWydI00TTCLROgZIlEiKwjEajRgOh4zHQ3aG22xvbzHeHjEeFuzsDNkZ7jDcGVKWFUoqTJJEtwaTxPwYzlFVlqIsKa1nsLrCeFyysXG1JmhizIMsS0nTBKkEVVVhrcWYJv1kdAEpy5LK2lr9IUnSqJAIIZIPvV6PwSAjy1KkEgThEcKT+IDTGmp3CoFAmTp4o4yZOYR3SKmobAzkKKWcuEBMZB3teJn8HxA1FXGrYn4h7WZ+5pw0FsWPaL6fBpx0fJ7jRkcqdLhpsWyCuCzoVrfK1eFmxnUdu9Nq0ROodjlhVVfe4ZbB/pOzvQ3waxv30+4TzMjYm/Jn65iSR7dp6m5lTBtbzH3eOwbG3rEQpjEx+qdjHjSkwuT4qSOEYPmwaa5LQyzIXW1t2yJkJBYIOG+RStLLBhjdR8kMo/tk6Qr9/goCQ1U5pEoxiSEvcqqqqtUJrlYRRPVCkhp6vSxmR/Aiuhr4aNhqrQkhUBRFTB/pPVIqtFZoHTNIlGVBPrKUpaUsC6qyat0DQvDRbcJ7rK2wtkKplOA91lq8j3EXkqSH0uBsBUic84xGI7Y2NxmNxuT5iOH2FqOdbYbbO2xv7rC9tc14nDMeF+RFgXOewWCF8WgEQdbpG+NfWVUEqdja3uaB+x9EqUi2JGmM8RBqQ74x0rWJJEGSpMRsDIKqLBmPx5RVhRBRqWBMghACpSRplrK+vsbZs2dZW18lzTRCSKoSyqLABws40tREckjEtJQgkEIhVcDaoo67sGDcTisXpobPUV8zN5OBt0ipcFoM5dOITqlwPDgwqXBUn72j32R7Hbds28Gj1c+ejztEPXv7zB6k3ji5ubErj01bluFw/pGz36/lXPabqJwmJvFG1H/sQcbE1H8zRYVFP9Z1QjhKYoglTb3WcbNMibKstBO716b8OQO7X1KLuuwoI+hYfaSnGjFdahCinbrHfcLcpH+Pp92ulcW5zeFgk7ODSN4PokI67vv0Wrq/lWVPSpv1+6X5PHPUkrKmt83Ha9hfKTCPk7gv4vvO07RvYixO3oNNNP/mtyZSf7OvczF4m5QS70NMxwfEFHay3s/hXHyPN4aOcx6ER+uExGisjynpXF1+PJYYCd/b+F3G1eyAqzOfqNr9R+JjiHuknGTGmUzWY/uXYZGyblG8iKNdAzF1v+xuw+5rXbsFNLldRLNuWxvq7V6e6eCHCIEUAh+A4OtUjLF3lJRIBMHH/lVSoo2BEHAuPg+V0vH8Qp38L4j2PRLjEgi881hnCT5MVAyhMQvr86wNeCEnv8WyfLMQDUHGVXiZABKHIlGSXtanl66idYoUCb1sldWVNRKTYitPagxpomOQQe8IzuKRiCDwdbzALO1FQkFJKutx3iKUJDG1jN9HQiHPc4qyiq4KQkZ3h9JRViX5OAcn8FUJ3qIFWBmzTQTvEQGqsqKyFYj47rAuIEMdlFIotE5QWmKrMUVRYquKcjzCVTm2GBGqHBMsCY5RNcIXW1T5FrYoUVKRpopx7iirgp3hNkVRxRgSJsE7x3g8wgZHkPGaeeciMaAN2uiWWFJSorWpVQoxQ4WSGi0VPgSsq4mQ4GpyJiCVoDfoMxgMKMsxtiopy5wkMdHtQ8t2nBqtCF6gKoFJDGnS1A8+VIRgCMEjpEAr2Wa2kFLgHNH9Qfj6XmjmLg2ZOJmTN+MwPoMCMYXl/H25PEjsUe7dfWPwzL13my971RRvgYO98+ZVYAfZd7aFs2Tg/LbZ4xcWOv2FJp3Esq487hn33vF+Dl/Gtcw19mrLYcbW9PtlmWvhMrXfceDElQpHfUnuddssLnOWjTyeDrtxK9sHqfd6tu0wdd1oP65FRsi1tuU0MdBHwaL2tytHDbGw4BQX/bbouXkYX9rrgpYsOb4JwAGq23uHQ1S5/HodL8SSb02/LSMdWECM7lf6zMF7HXVKVgz2JssPfwwsMfBm5LmHIS3mJmTzV/OGkiyLz7N55jTEUggCWQdomyebZtvf3EATf/vpzdNGQfxeu1fUs954jKol5TEqfdwh+sP75jeYGCDtP7KtQ9THTIySiQl+WFzLOF/2fJgUt0e5YpY8EAvGznQRLflT7zY55alrVW/w3hN8ABlXkgMBIaIhLIKavHNCNCBCHfOgJTgQCGJaQiFi2kcfYpBFpSKRRG0I4iVCQoxl4NsUkN4HpNAIDGAQSBIdUy6urqyhVVa7QCRkvQFGG7zzEDxplqGVipkH6swGoQn4GCIxkqUZiUnjePF1ukUhMKIJUuii60BVtQZqVVkEUPqSsowuD4mS2KqIAQ1DQIRQX4s6xWlNrEXFQsA6h0LEcxMaiEEnbRUYD3Py8Qhb5mgR6BmB8gK0pMLT0+B6Cltogq/wCIwwSK0oCktlK/I8RwqBrSq8teTFiMqXSBXJt0h4BKyKiot4LwFBzASrlFIjg0TXJJKQApXEGBVVWVCWBbqOrQCOohiRj0fs7GyRZT2yLKPXyzC1GkRKA0RFiLcSp2RUiEhwAbTs4fxk9MSxqhBEFii0REw9FqcIzHg7xDEzPW+NsSxEq07ZC4sIw123UtgdkPZACAvvzIMcthDzBmfz+ShoXSyW77Fvq6Zp9PZ6sHzedlCy5Kg4DfOOo+A43VOvdZ55YFLhKBXd7IZYh1kcZJDOKwm6MXDro7vGtx66K3o6cLNOciaYbf9udZurV/1no9w3BEMzwY/7+lYhoNQknWCo+YFJUD2H9yClQoho2FTWgZC1BD0Gkmvy3Ss1qS+4aNDJqQlz46cd1ROBJuPAbiNh+SR6P0XNcTxDl42V3WUHIBpN8fxENGBpDI4J4VOXQMsmhHoHAZOUfWJmtbfJiNCsSgsho0qhucZzRIwUEoHE2RikUAqNkDGtY1wxnkT6l1IDoTVwCbImM2LwQmvjeEqTFFBRsaAMSdpjbe0MKyvrEMB7gTEZaZIRgsBWvl29a4IO+joTg9a6dQmIqRijIsFa2/4BrSzfWod3DnxgPBozHo8JzrfllGUsu6hKiqKILg115yVJQpakbd85a6Pyo1KExCMVSARaKwieqrJUecF4e4ftrU2k8AyyHulgwEiALwu0UjGFo3dUlaO0jryKqh6j4z3inCcfl9EVw5VxJEiBljoqFYhjX2pJohOMMTjnsNZRWYv3Vev6oaVGK0Npq1YtZIxBSIF1MbgiMqEoCoo6RaQxm4zHZzl79hxRlxEwiSFLe3Vgyxj4UiiJVgopDVKCFgohBc4nLVkova6VCwFjUpqUlCE4fKhiyk5v22EYuz7WGaYIkiZWiPd26t6ada097GLKMmJhr3v3uN8Bx7WyfpLYs1236OTkqIsAB1WcX6/FmmNRKnRGRYcGi3y4uvFxq2GxPO20rDB36HBaMX+PTE82b27sNbGZSIyFEFPCjNB8IOAn3la1RCAEEHJW8g4eIdTCOieuEI2SQdf+7R5vHT4IpDRx9VtGQiOuhgukAB9iwLcY/K+RX1MvrE/eaxPZ9Px5Tl/Dyer/YjfBZRPIpd24J3YPn73Sl4q5/4EgQEwbTM05ThQEsUzfnv+iNsQghLRGWQxeKOLvdbrB6LYSDfu4Kq+JxIRrj22IHUfAO4vAIdAxZSLEFfVgCSHuRwDvqNNFaqQ0GJ2idYLRCYPBGqsr6/R6A8rSYiuPFAohVOs2o9QkFkJRFIQQs0A0BjSA1jVJVVWUZRl/nxqnDXwd/2A8HlMUBVrGfmmyQVjrwNYpFmvCQioVSYVeRp7nbYBHYwwiq69nCAgc3gZsVZEPR2zvbLF95Qqj0Q69LEH2MjQCTUBJQZamKDxaKUIQ+CAZVw4XJKX15GVFnqtIWOhotMfsF4KiymlUOY3BrY1BaY3yAaEcyApXEyMhyFo9IPAEvAj44PG2omakUDXhlOc5Nni8c2hjMCah3++TpvEaZ1mKs5aqUpRlhZQCU6fB9CaOEyEhSbM6K0So+zO6PwQqrC2Jz4wAQiJDTEEpxSQORxA+klOykYXTBh5dpIpadO8eZJ47eXbMLrzth8POpfdazV+mTjjsguFJ4pFoM5z0+U7PO066ri5QY4cTwbwvzyPtIfFIwkHkf8dZxzQ6EqPDzYbjds26sQiT/5cYmhNf/xDl8MSc9LJWwdf/MPk4TbxEA9YFi/N1zAQRUwQ2JEKMyRCNXu9BoJAi/k9QSKEwOsHWsnjinrXZL6OxIQEvohuED/hQKxZk9Gtu4jq0hkg7OW/Oc/7k95ajTnYXM+/Jo2LxsfsYOa27zYQ0mG5PLHhqe4gNFyLK9GfdLSKUiv0b4040UnKNVhrnpucCjVEnI1kgJVLErAlRYTLpk0hQWKK6QtEYeUoplIwr1aH2oVfKIZCkyYB+bwWtogHcy1bQOsO7xn3ARQPbB6QwmFRjjG7VMPPZLOJ5RGJgmlCIxINGTm0rioLhcMR4NMI5h1IKo02bYrIoCkbDManSJImJxnGtiFA6jrlqHIkNRMAYicDjrcV5CEQlRFHkjLa32drcYLh1lRAcOjWEsqQMlirPwVm0EOgsQ0pZu2ZYkJbhuCDPR2ztDCmKEq0FSTJAG4MPoY7nIGqXkpoYJIB1dVyNOr6GUAglwHusB+EtwtfGOT6SDd7XQRfBekFZeYKfZMxIEsfmxgYhePJ8TJqmtVokkKRZTa4o+iurDAaeNM0wmkiESIkxKUqreB/j8b6kcgXjMioopIpypuAbJY4gSpWmSYPaTSIEnCvn7lc59flo9+thFQKRZD3+lIfzxEI3h7rxWLTQMO2ici243mqFY3F/uLknRR1OCh2ZcOuju74dOhwMR32hH1TeeOMQZqTwixGN0jBjtEbCwAeHd5PV0MaQFUIgXCQgvAs465BK1gZKwPuYvi/GUYjydwFImRAD4wWcDXUQOYOwHiUMPnhEUMggEHUgQlUbv9ZWMbAcHmkkSkhCHci5abevAz4uw0GMjmVxf4424Zs/ZjbN4vTv08c0m+ZjKggRXUdCaKge0W4XhNqAnhhjITTlNcE0iW4HUqAkGJOitSF4W6sRIoEQcAihUDJBmwStdH28mBicBJQMGOUmRhAhSuwT3balFCXBK7SMyodBf52VwVo7NpKkh5Qaa2MmhuhSEwMAJmnSjiPnql3Xx7kYBLS5PlVVUVXVjJLBh0BVVoxH45i2cWdIkecxS4NJ8N7jrCV4j9EGo0sEkZSRQkwUEdaxtbmFtWVLSOAcZZ4jvSfoBFzAliXBO3yZU42HYEtSrZDBUuVDbFVS5GOqsqQqKzx1u4uS8WjM1tY2G1vbXNncQurY/+nqAJBUVcU4z8mLvB3rtdcRXvhWhREDUDbjJrrTIGpfJBljYVQuuoeIEOpAp5EkwkdSoXGZqKoKu7VFWRaMhyN6vR6jui+zrEfW69Pv9wmoSAwGSUhias98ZAmpIUkE6FheHBeKlb6sVQrR7aKqCryvwJcTtwiatkGjaohqKL/r9pK10upaCIVF3/fCYVeZRXvfHr5dpwVL29XK2W49zMfdmCYVjrqodtO6P3R45OAwg7jDrYmGQd/1e+f+0KHDnljm/nBrYLGsvzGe2qBeQdQr3tT+yr5Ok9esiFL7rdcr4bW/vPMBIeOE2bk4+dfa1On3BME7hJRonSCEoshLrI257JVMQQUkkuAtIijiKnlcsRQohAgEAZVzhCBBR5WDB4Tw7bnt5b6wtGduwHNxcaDLBjE2xGSrp+5cgHrFV+Bp1AhTk1PMFIk0UyTBS4IPBBnjKCilSZKkJhUqnIvkjZI6li4kSiUkOiNNe0ipsJWrUyd6jJ64tFhrsVHugJCCLMtQMqZeJOR4pwjeo3QkFfr9VeLCukOrFCk0NlSEIFBS14EdaZUuUaEQWgVCE6MDaGN5wGSyP1EvCJyz5OMxw50h49EYW0VywtSElrWW0WgEPqBlrVxA1AZtaGM1jMcjtrY2kbJWLmQpVVVibQUug8RTDEdUZYnRCl8W2HxEqAqUShCuxLqYDtJVJbYoGY1GOO8JQgAeoySZUawN+tHdQWeYNCUIyebWFpubO+zs7OCcnygUQgy4KEUdVbX+LKRqFT0xe4pCCI/H4oPDugrnHVLIlgASAqRSKGNIajLH1sRNPo5ETFVWDMc5GxtXSdOUldU1+v0Bg0FM/9nv9cn6fdI0ZdDrkfWSOnOEJMsStImkojIZUsTnBtIhSVCiwlMhVAAi2WBdVSspmtSUoVWtzKzoi+beuXa1wmFw3HOrbp52OrEs3sa1zhNuKveHvdiUwzT+uE90/uJcT8npca1GHcdAOkh9B/LTOuJD6DgfXvs9WBf5qs2f21En9Nfrhjwp7MX8iiX77NXf89F5D/Yc2J95XYbjNsQOs/p7okbgHhK3kxhrByEFF61yHv4+Ptr1XVZP82I96DNtpiXH3o9zab6Oob69JK4nMQ72W/mYv58X7T9vtDZp2OI2WbsWNOX6ensdnV+qekVQIKWuMwbE4HuVtXhnybIeWsWgdd4XUbrsQeiYxaEsS5T0ZKlBK4nuScrCItBomeC1wtkCZyEquSPhoFQClHE12FogpqpTSqBUgvci+tQ7ifeNe4RGa9VmFwihST83fa0mfSeEmigBRDz/2Ke0ku9JX8S+jETJZPV/Om2lqFfoFl8LP1P39PWJ5dQuJ6Imc5pGYafIkjoopSCuAocmfWYT7FK2RrfWpm1jPC/qIIzRuCYEhDCkSYzk36geEmOQIo3XQRmaNItKKdKkF0kFpQgJbcBF8G1QzrKMbgdCCJIkYTAY4H0TVFFQ5BVSadbXzrAyWCdJEvK8gCBIkpQsyyCUAEipa7WBb+MlWFthbVQhREl+glKqDdoYMztUCCFI07RVNzQKgDzPyfMxZVkihSDNegghKYuCqihjmkhrGY8LxuMx/axHliQkJokxIsqKYjRmvDPCuhIpo4G8trbGyuoAW5Zc3d7BFRWJ1igpGBdDxttX8a4i0ytg43U3ElCCEo93FSAYZH0GWUZiDOfOrrOyvs7K2hpl6XngoYe4913vJtgCKRxSeCpXoqSpJfjxWkOoiQWJqnmqXpqQpCmuDgRpvcW5EiFiXAQlJSF4VE1aCeJY0FrH+CbeY7zHTSkXQvCMd4ZsOwdSkF25Gt1okpQkSUlMyurqKmfOnOHMmTOkaUqSGJI0YTDI6PVShAz0eikmkRijasWCqtNegjQhppANFmsLyirH+yq6QIUY2LEJ+tqMxRB8PfaXv6eOC1EAdHjFwUlnSJivc55g2etdfhxzqZOwlY4TizJXhBDawK+HLu+E57vH3Z/XXalw1MYe96C5kYPwNN0Ah8XN0PYDB7S5RgbwWtnjRXWfJgZ5af/sI69b9rJZZmde6zXoMIvj6JOTfPkdhw/5Ycq60WNkP0L7qG2/llWvw+6z97Mupv6LwQ6bCSXtJKoJvBczPQQaNwikjLEPhADVZAGAqipqo1IihAEEthJUlcO5AEQj11lBHixpGjAmqgqUUm3KPaUEUni8i/tmWYZRWUxxJxPKsiDPc5yrUMKglQY8PhFIkeC9w1mPkBIpY3wGJUEYg3N1dgB8u3o5e01mn51N4MeozvCtwd+oO9pHZEvoTX9e5s7Q1DcJMNf0fXtl5CTehKz9wiO5UKcvrImdyCaIqNAIgibVphS6JhYUUgaCFxid0vqYx8tZx0SIPvvee7RW9NIVer20Jo3AahcJCBEzMkgpa7cXYkBFk6JVAoA3E1/8aPgJhKjQKkUpRZIY0rSHdSUEQ5J4stTWrg9rZNmgHntNZhER4ynUBEcbHFGqOqZBE1yxinL9qfHepCmdzgbRBGycNqB8TU4YY5BCoKRiPM4py7K9KEVRUFUl/ayHkQop6jgLZUVR5OzsbDMajSirHK0lziVEib4l0QZbVkgb6K8MsGXBlYcfZLi9xdqgRz819HsJSkl0kiKEYHs0JuulOOdJkphBYXWlh0lT+oMVlNZsbm0zHqScXe2TjzOcLcm0jMQYiiTpYdIECOR5wc5oRF4UcRUfB97iK7DORqKGgFJxzBod+ze4mjCQCilEOy5lTRBFtVEkFpoxmiQCV7s6WRtTT4bxqI2Tsb2zxdWrV+n3+wwGK6ysDBgM+qytr9bjDtJUk2YJaZqgtYz3vhJoLUl6Io4tHM7ZOjNFE2ch7CIC460m4jmL2fsyuu1M1CzzOIrC9ySngsue58c1H96PUFh2/F77CyGap+yex1+POfS1ECLLjj2KPXHYdlyPPurcH25hdDENJn2wjCHt+mj5quthlAoLS57v8zh/7jCNBSuPN2o8nob74rSQzo9U7DXhWXLElKqhvsenAgAKIWtDlajK8b6eEgqUjMYrQSCoo8pLQVkIyiKnKgXW1MH5gsLaSCxoKcl6PaQkroxWkNaGiZIKKWOWAIHHGomtHMEJZNCRGBAKZTQSgy09rvIEF+XYiEAv1WSJZzwekxcjlDEobSAElJKkiaIoY1T/+CSMxML0hHp6NXPa8Jjuz/l7bJo4mN7WGC+zyoUJ+TBJ/Th9nZq+le2zujHoJ2QGNK4ocd9YVsyo0BAzJqo7pGlXqI3KaqOwDpSJRKpIKvgQYxDEVfY+vSxFaUOo3QpiPyiUimSRdz5mQkBgTIxt0BAucVz5WqkS8CaJ40bFtKBxHzBGkCY9XC+gtSbLevR6ParSoZUnZl+sY27U5I5rCYAYoNFa28ZKUHX2gyaw4nR6yemUkk1sgbKMqSG9jxkWVH2tyjK6H4gQ5f7O2qiMqd0dhA+UZUlVVeTFmLIsKPMcW1W4yiJRVBSMAa0kqt9HS4nWAmtLLl16kCuXL5FpxZm1PmurPXpZFskUY1CJIelnDFb6FHmJdzWRMohpGp13bGw8zObmNtiS8+sDtLjAaq9HZX3ttpKQpBlaaYqy5MrVDSQe6SuG45gho7QVVU0SJFqh68wRzntkCATbqFdqRUvzLAgBGwK2sogg8SKqALTWZL0eJonX21rHcDwCUa/2EgiuYjSqGI2G6A1DlqX0ej36/T7r62usra2QZoY0Ten1UgaDAUli6qCNAqkDSS6JcRUcQVSAQ6qAlL7+PdTqqoZkgyZDyf7PxZsD17owNo29VAjdPPv6j5WDXtfjHANwy5EKe6VR6vBIwl4PsUUr6Y/YB94ehv5hlAoH67/To8I4rbjRhMJpIBY6nC7sr6iKk29RS/Qnq9EagcJaVxuAIvrcQ7tK7Ww0GINXGBMNWe8kZeFxtiB4jdGK4A3eKvK8QIoKY/oQNFXpyMcWrRxaRTWCFCauZkpwFggVAolzUBYWZz1KaaRQJKaHs76WOAukFCQmRWuNd4KytNEvXhnKqkIIGTNJWIcUtnYaiNkHmr6Y9rmf78f5d870votcG/ZaTZwmEPa/V5uy62OREKICAUAESVzRj24rUmi0SklNj8T00CapMxhojMnqOBVRgSJo/Okj0eCdIwBGRz93qXT7zhC1v50Uqo1fMEnpWGdCoLE7J6TC7Ds71MdG1xWlDGkaX2SyjqkRs3zU13lKadC4ncQYADH7ghDUxMAYgCzLSJIEa21Me1grF5oVdaViGsqGTIjqgxi4UQqJry+DlJLByoDgA+PRiKIoarcKhbUWiaDIC4oix7pIaOR5Tl6MYhwAE++JXpZGFwOj0UISrOfBB+7n0kP3g7cMBgOyLEHi8a7EhYCvCkShQKk6tgV1sMlIjAVfMNre4eqlB9jc2kFKxSDts3LbBS6cPUtZ2ajOQeFDoCwrbFGhgiXTEFINPqZ6LMoSbwNplrG+ukK/P6ByoXZXaTJlWIQ2bWwUYzRKqlqBUFCVFUGANposS6Oyqb7eztVpJ5VAJlmdWSS6olhbUXlLuZWzubmBUorBYMDZs2dZW1tlsNKn3+uR52VLLGitESpQlp4gHUI4EA6pHEoHtAZtJiknI3EY7x0hAyDb+c9pUpYeFNOk5aJFt6PgICqEm7GvHik4zutzi5EKHebxSL6R5x+cy7bPf+6wN+Z9/bp+Ozpas+AU9OFpd8fpcGMx47c7J3ONEnLZSsuDJwaGa1fBYyaGomii61MHYgwxzV1eYrQnMVCVgbIAcARXkGYJAaiqwHjssHaIkineBcrcsUNO8Jo0zQi+whiJzEy9kq6QIkrgvaf2+QdjQi2L7tV+8SWN5F/rlDRNogrCBrTRMfBbUHHFWBmkLBFtasLoFhDmYsbMkwbN741R2sRWaBQIjfHbHNcY2w20nkzXGh/dWN+0r+50Roaa/G0VCmKqjlrhEJqAe5FkicRCDGwZYyIMYryDJCNJM4xOaiNVIetUiE35UdYejdB4bgolo7pBNJUCBI8P4J1F4NGq6Z9Z0iXg8YSWGGj6paqqOkvDJP1k41IR+9e0K8xK6bbfvJ8E4lNKtgEGoz/9GB8caZKhlGoDK5Zlida6VSgAM+oEW6/Ca6UgBCyRgEiThMQYBJKdnR2ubmwwHA4xxpAkCUVR4h1tQEp8oCoKNjc32dq+yuqgR5YlrK6scHZ9jSxLsVUZ1TPDMVcuP4x3ljRNcLZgZ/sqvkpQWiOkxDVBNqVCah3dSEJACYmrAkVVMtzZwpY5oRyTV47xzg5JmiGUQQcINo5/6x1lUeKKEYkMnFnpsTbI8OEMRVmyvbPDaJyTpAln11YYrKzhg2Q0ytne2caVRSQeKh/dHEIg1GoWgkRLjexNrrG1FRsbG/GeUAqlFdZWMUNGGp8pIQSE9Ejpcc7jfAzeWlUxNoZzlqLIGY9XyLKMoqhwLrC+vk5iDCZRKB0Q0hGEJVABJQTbptBshqto7+eaeJNqyjVi8tfcu6cZy4iEa2n3fjGA9ooXdCtikWvw9PvgtGDeFeK4xu4tRSqc8vu5w3XAYVUIHZmwN5YHJNp/VXtXv4pmDapDC7G7n27Ey+c03QOdC8SNwzzRumj7NKEwWWVvgu9Fg8wGNwk8iMQ6y3hcMhyOcM6htaHXS0kSTZFbNjd3EIzJUou1kI9tzBrhbTTuXclwOGQ0GkWD2Mc4B2VZMR5bqiKwvq6oym36/YBSSb0iCxCN4FAbHrZWR2ijyLIMrZvV57jyLYjkiNaGrDeoiQaJVinaSKQMSJmjlCYEcLWB4dt3TzMW69XOEFc3CQJCNGRdqAMjhgChWZWtsw0EotHiBT7ULg/I2uhvDO7a59uHuPIvp6/blP3eSs19HU8g1LErBEKYtk4tTU2WJIigSLM+Wdony1ZIkx5GpzE4YZJEw10KhIzn5INv3V6UUi2h0Sov6rSdDYPqvSO4KHVXapLactq9o1F8CGRdn6pXrV39m2rjcYQQQMaMDrJ2gYkBJWPcg8ZYdY420KKUAqkEzlWUVVxJb2Il5Hneqg+iq4WugweGGYVCQwqZepvWGmcdMbuEREnJaDhme3ub8XjcEjplrWpw9Sr9eDyiyMfs7GwxHA4JzmNMwqDfZ3UwIDUJ3jrG4xGjnRGjnSECWFtdIdFg8yFVkVMIj6hq41dppEnwQJlblJIYJQnBkpcF4+EO+WiEFgEtYXu0xdbWkEDMBiGUQkiFDxA8MXsEgZ5JOLO6gklicMYgBMPRiO3tbXwI9Pp9TDJASsNokJMmBukDrrJUNqaRFICzFi8lRqf0+j2yfh9jDGVZsrl5lZ3xDs5bpKoDN9ZpH0tbgmiIJiKhYCOplSS6vT+KcowcxWCuaZpSVRYhJGmS0e+topUh6xmkDkjlCaHE+RwfCgJlzEoz826O95CQE5Jh3ig/TQbjQXE92j1dx17vlg7XD/NudzfE/eEolS4MtHFgdmz62FvLGDlthux+12l+23HVcZD99mrTfmTB9D7HxcoeDnuN2aOM6fn9r/2+aFayDo/dEjpYZCA37Wxru6mxdBwd5NIsOvkFv93oF+5JP5+Ofn5Hu58WVXew07vxz+hruRa7VyBm46fM3puTYzwi5jqf67j5VbnJ9zrWgcowJo3ZFUJJVXlCHS/BFpbRTsnm1R3KokJpHeXJ/R47w5zLD23iLPSyAoEmL+IKcVo6fLAMd7bYGW7XkfUlZR7QyuB8XP0sB45E9+KqsnKEXjSuRFBoGTDaMB7nNalgCSGQVikhEShtMEZg7QjviMEgy2gcamkIxMCOJlFxP1dGA1ZqnPO1OkPEcxXRohdCRbIgNMHbIskQ99EI0QQfBHAQoktAG6jQO7wXgKuvmaCqmuwQ9cq8VDFjRrCxjNrvGySh1uBrZeJqPpGEkTKuZEsUEoWQGqMStE4nsROkxuiMNMvoZQOMTlHKkCQx4wHQZqzwNVHTEALB18HwaleI6XEYapVAVJDE/6Vs3BkmKTub7fH3OgikVHU/+prAatQHvs1KIWXsE6011vqWVBCCmlDxeF9EVU2tkimrso6NEZUgVVUxHo+x1u6KrdDESWgUCjFgZCRZQj0ORRrdesajEVubm1y5vMHGxgZSCNbW1hiPx+xsD9Ha4GyMCXD58iW2tjapypJeL+Pibbdx+20XOHfuLEnWIy9LijynKKpIliiN6En6vZQ0kYReghLEWAuuoigqhAj0dEKSpFTO4evUjk1mBh8cSWLo91KkCBTFmJ2dHco6NkQc34rRaEzlYtYDZQwrq2v0kgGrK32SXkZv0MeHwHA4oqyiekRoQ5KsUJQlqys9Ui0Bx2icR3chIeqkjZIkSekPevRX+m36Tm0MWdYDEeUCzrtIKJQleVUQgotBV42O8TtCJMdk/biy1uIqiQyecYjxJSbX2KC1wYeVqExJNSaVSGWQIsZ7CW2qUR+JBaazstQsC4AIIEIMv9A8X+N/rbvEvBUz/0qZV3zNYv/n/iL12H6H7ppL19Kmg7gw7FX/Xvsdm4uFmPq8pK4DlXMDcT3rP6gdd+rcH45/ArpoNr6ojhs/6btROOlJ/15G/2kiRBZhfrVtL6P3hkEsGdP7NW/mLbXsvrgOaOtuJozxe5Q11xLbpm0i+tI2L9zr0rypf69ffVPfF1yaUzLyFuJGv2gbHP323OteONqE7bSjjcC/AMsnXdNSXTm1qh7hggKh2gEcgsN5R/AOIw1KyVoe7GNARETMZe9hPCyoikBieiR6BeFDDJAoNNvFBi43VGPN1tUR1o7JtwJnz0gEGu36bG9ssOXGrdy93++jvKCqSsbbBVsbQ65evUqv16cainpls0BKgbrL4M9AVVqstlRJgUxB1RJ5LRSlkOTFOEan14YyLzFK0x/0o4EdFFpptEwJPiDRID1VnXoyTQ1ZkmGdIlcp3jhkmlFVOVtbV7HWRSMUiSLGEpAmGt5FUeBcIMtSjEwxab8NAihEbcAqgzEm+vBLjzCGsqwQMhpDcf8SHwJJYloDHxxC+todoiY0iCoNpQyJiekaowEcf4/7SbSKWReSpFEq6BhPQWu0MhiTkSRpe00CkcxplBkBEFJG+f/UuAsiRtWPA60ZsLXLhgggp8edaMei9x4XaiOujgUQx2UdvULFMRdq9xHvIwmGVAgpCULiAmgtaQiI6GJiKctIBsRMFTHbQFlYysLGeAlSM9zZal0eVldXSdN0hkho4jL0er1JwEbnsO3zM17rK1eucOXyZTY2riIQrKys1CqOwHA4ZGdnCN6xtbVZEwoVvX6PC7dd5I477uDihXNIKRmNRgxH4xgAMh0glIn9IiBIQeEsiemzsr5KL8soy5zhaIR1HtPrY5KMUBbYaozEIoJAyxj40doK7ypW1gckmaG/0uPK5au4OnBmVXrGOPAVwXsqW7BVjsHlyFDifZ9gx0itELZCORevm3cYFEk/QcsU6VcZ9ATjoiKvSobjIpKQ2pD1B0ipcMFRVhaPpdfP6PUzotIHkiShrEqqsmB7Z4udnU1cWSEJMeOLUAin8M4hVCS0vPcMd7bQ2gAJ3mry0RYblw1KBIK3EFaRDBBCY5TGJD0SFbAuR4mCQEWgwIkSHyqctzXB0BhhUXkhRcwIEryo3UyaAKnNvRYQKjDFPhwQR5vfiSVH7apdTAj3MJnKnVq0c5TTMoc/Bpz0YudhXByOi1g4UVLh5GU1J1r8kXGQFfTDHLNsv5tVcnXS2O/Gua7Yq7pDcgph0TvmGk/nIFkcrqHw2c/XMFQPc90aP9/rjf0uzWl4XB3X+D/u+2j2ubZ4n+v9qFt+iid37oet7yDXYb93RFwBCkT/ek0QCiEDStRZF1yJtRMDLerz46q79zE6u3MhBrWrtjE6o5+tkSZ9tE6jnF4PyIwlkQXCDRlubTPcHFMMHWfOrBNcNGKGwyEQ6Pf7kdeoZexKaLwNuMqzXYwox4E0TbG2AgK9dIXzZ8ZIBUYlZEkPJWrffxlX9yW0qeuamAQxxWWUzicmpZHrC6JfPAJG4xgYzlUB50BJw2BwBqU0PliUNLgBjGvJtnfg6tXxxKRRyeBkjAVgBVkasyco5RGUOOVITErWi+kurY7GazTuCoIXKCUReKRIEaJJwRgDLUbf8ibGQh3wUJqWXFDSkCQZvazXZl2YZGLQaK1iYEtVB7GrXSKU0hgd1QlKaVpzZWaRc3Y+snw8hjbw3rIJ7qLjYyrSWWXM9OfpOBRR0SBrBYVrV77LsmyzLDR1NJkeGqKgUSKEEFqXh1iOb39v/rTWbXpG5xyVtW06yTwfsnFlk63NTUIInFk/08ZiGOc5o9GI8XjM5SuXyIdDrI0uFufOn+Ps2bOcP3+ewWDAaFzgnCPPc0II9HoZaZriXUmZC4KtKMqcqiyiK4rSKJPSXz3Lyvq5GPSxtLWSxyCCQwTqcZESQkWZ5+R5IOv3WRWCtfU1zp49y+bGVlQelCVSyth/VUmRF4yLnCuXH2Y43KY/GJCmKapWDDgX+9ykGVl/hSTtIbVmfXXA+voKPgi2RyMevrzBznBMQGCUQBmFVBofBKNxQfAxbkbwHm2iQubM+hkgMBztsLV9lTwf40MVXTPyOnYEEqXjveKDx4U6Xknw+BAJvNFoh81N046ZxCRkaR+jMxKdIDRon2HdGBdyAgqLwAeBDAKkJ8gQV/Z9QMioKqoqRxP0NBYe/2mCSh51QjLvYnrg4+YVaDSChDC/42SHUw4hxM3QzEPNqaefhwdyIT5MO6YIhfnn9H7HNMcdBbdUTIUOHRbh1KgTbmF0fdyhw+nB/GRl8vuSezVElVGTJ14hkFqjjcZ4jVNR2kyA4DzeBmLww4BzAikSqrJk48oWZb5Blm5y4cLtrK2sI0ITJ4B2hbsYF+zsjCjyqk71J8jHBVtb2xRFyWBQRLIhSIxxaGU4d+48ILn08GU2NzenAujJKCvf2aE/yKYCGFKTCnGyb5KENDRS+4miqjFOk6RxPZj49pskJaCoqkheeBezBmSpQqCi8kFqVvoGJVJG42GUazsQWqFkglSKEBSQx5R4QaKliauqQhOAXtan1+8ToM2KUFUWUxY46+OirQYlZRs3QGlZByIUCClqwza6cyQmuiw4GwgejDH0en2SJCME6jSJtu0HpTTGJPXqu67dK3SdkUHXLhT1NZya2s9PWKf7dGb8zau2lrglLiIpmlgKi45v6pz+i9fQtZ8bRQhEFwelFEVRUJZlSxI0bUnTSCypOgiltbY1mGOazKwlExpJfXOvDYdDrly5wuVLG3jnYkyElVVAMBqNqOr6jEnI0hRXljG7Q6/H6uoqvV6PECI5p5Rie3ubnZ0dkiRhMBjQ62WIYBj6inFVkBc5VV5gTBz/JtFIBb1ejyQ1SK1xNWFiK4GzAu8sSkSVjzEpWZbF+0RKVlYkWX8VqRKCuEJaWfr9OjNGTcwMh0O2trfZ2t6mrCr6g0FU+tTqABc81kPlAqYoSbOMNO0jRVQVVUWJFoJEaxwx24PWCq1NJCmtwypJVfgYKBJPmYs6laYmTVPWWK/dOmKaTKsDIUgEAaVFHQDW41zFaByVSc5GgsY5T1FU7OzssDMaMRqPOZ/nrKysxH7LErSJhGDsB4EUoiYoNEE4HFUMMhoEiKiQ8XWMkPquoHHdEEGhhGxjo3Q4OE7zoule7drPyfdwYQBuPnSkQodD47jjLZwkDsrQdTg6uj7ucBgcPJbOYY7rMI9m8jL7vBa1H/uiVeUmhV+U0UshQBmMTtDK4OvUi6iAqKXnZVEwHkfjSIQEvOHqxiZFvsFwq+T8+ZxEpyilGO4MGe6MKMbRFaCqLBsbm5SFiwEbi4oiL9nZGTIeFTjnIShWVgesrgxYWzvD2TMXSJI+Dz30IFVlY5C3LAEhuLq5iTISW6c0lFJG0sHUgRBVNADaiPs1rJ0E6RMiBnez1lJVFqkStIopCoUg/h8EiBDVAbbEloIkHbC2OsDoEUURMwkoCcFrlE4Z9PpoVdZuELFdUQUQV7bSNCVL+0hlIIg2IGBlqhi3gYCSEq2jCwrUbgdakZgEqWQdJDAaziaJKSCd9VgXj03TGPMiBmssqKocH6IxJGsCIcZVaGIR6ElshDC9Srh/8ONF6oLmkL3Ulg0RMF/e9HHzxIX3fpdSQUxF5xdCtITRNNHQEAXGmHbfRt3QqBSsnSZeooKhIRSqqmrrG4/HbG1tMR6No5Kh12N1ZYXEpBRFgRCCrCYNbOWAi/R6GVqpuNqvNd57RnmO9Z4kSaicQyhFmmWYNEVqDT6gjEJpjTYJkoDAMxrtUBRDRsM+6+vr9AcDkrRHliZ4YjaV8chiy3hvpDqll6VoBePRiDLPsd4htaY3GLDmQq3O8YzHOT3nMEkCIXBlY4NLly5ROUsv67GyskqaZfGesVV7b1d5TlWWFKYgCMlwnDMc5VjncB6kMagARkpSE7O1yACuKClGY0ZViSsKivGYrc2tqFrIaoWIJxIJUiJNfBbFeDC1URei842tFUaEHGs9MELKHUxiuHz1CpcvX+Ls2XOsra2zvr7G+tl1Vlf79AcpJpVok6CkxKHxssRjEV5SQa1UiHFUpPateqF5jkoRyT78JJ7ITbHUfh2w37t8+p4/rcTCteBWPS/oSIUOtyiOU0bUYTG6Pu5wM+OROF6bwIqLDDwQKCWAaJCVRYmrXFzdlTHwoFIanRpkoijyku0y5+rGDmWxg9EZ+AQlMkbDIfePH2a4UzHoDzBak49zrm5ssbW1TT4uKUtLPs7Z3hrS7/fquAEx8F9Z5lQPXkJJw/nzF8iyHkppLly4jZW1NdbPrEdlQr+HUpI8z9na3iJJ48rvykpMJdcfDDBJCgRsrWBoDMbGkCzLMqoSptIGxn4JtWRetyvcrdEqQUuQwuB9BST0ewOydI08H1HZSCwIQMmENOvTy6K/fV4UaB1XcBsiQ6moakjTAUIonHVoHSXgvjZUmlSOzYRUCIHWCmOSOg1ilPBH1UF9LmkTXE7UCgeJ854mO2X0E4/uFInJMCaZBEUMMehidBxZTATMT46XfY7ZJvYfn4sm24vUDM1+DaEwva1BE5CzubYhTLI3TJMFE3WDnyGbmrSfEJUe3nu2t7db1UQI9fUcj9v0kyurq/SyPloppBAUeaNOiAEf20CISrG2vk6WZbUbj2U4HEa3DGsp6qwF586fZ319PcZ2qCqqfIzwgTRNkLJPlUtGwy22NzfxrsKeORPbGjxhZ0iWZQxWBrVLS0qSSpQSJFlG2kvRKqYQtc4xHpZ47zG9HmtK433AFg5txjjnWF9fZzAYcPtwyAMPPcilS5coyzLGtQgBqRRGCLSOMZSqylGMc/JhDlJiQ0wjassK50H5gBcakWgyY2JMiDQFZ8nHI4o8UDmLKz1V5UBIVGLQicETsM7W9zDY2n1FCGpXoTg2ohtFoJIWpUpCIPaFVqihYnNzk8uXr7C+fpYLFy5wscipqnM4v0Lfp/SEiQonnSCVx4aColLgJTY0CgRfuz44wNUr1QEfXCR9hLz+vntHgThRZ9hDYZGb1K1ghN+q5zWNjlTocEthkaHwSDQejgtHifXRoUOHG4s4UZk1/JrJi6sDqkmpakOvNvgCMSeAkljrKcuCvCraSbgmQWtPYpqo+DEQm3AJD733QUQdzV2LjNX+GfLRmK2NbYZbI5SQCKAcl4x3xuxs7TAajSmtrSXYEmsdZWlj4McAVWUZDkeMRmMGgxX6/YzBYIX1M2dYX19vV4CtLdna2mJ7e7uNxl9VVRtcT8oMIWQM9levaDfkgbU2BkasDftm5ToakQHngWb9M7jaoIwZE5JEMxh4IMZt0Col7Sdk2YA8H8bUicQUjmmSkpiEQd8zHsdglEkSI9hPjGKJVhlSKpSsfeHFxOhtFCbRUI4SbVW7QkSzPRpZUkmMNnVchMbPW7QqFIGoYyiomDqvluQbk8Z+CU38HlkbGRNSQcxFoJ13f1gk6xVC1IfMbtsv6HOYul7L3B8akqX5m2SD8LsUDNMZHJpj52M2NGNh0Tm16pE6NsM0qeCcq8msVRKTUpUlZe1i0Ri3TTyFhuTIeknb5phacpJ1QilFv99v3TFGoxHDnR2qIscoR6JF646Qj0bxGiaGNDUgPHk+oiwtlY2kW9ZbIesN8N4hJCAlZRXP16OQpofSHlxFmhnkiqAqS6q8wpiYZWWwssL6+jqr62v0Bn2U1jz08EPkeQ5F0bpASCHJkpREgxSC0SinLEucB29t/PMB7yzBxewuWgikdwgp6RnDer8H1qLEmJ3ROAbarCyuCFGhIRXWuzZQaGVLKltFpY6a3DNCCJx1WBHQIX7XUiBDjBWRjwvKomozmDhnGQ9HbF5dYbDSY7DaYzBI6fdTeoMMoRVSJKRaoOv0uT5ULWngRUx9WY8cYj6J6QwwHQ6KRW4Cpyl/2FHJgIXndQsRC9eVVDjJzAHzF+VWNXJuFVnQorbPM3fHcQ0PUsZRx+W19v/N5EayFw7i/nAzj9Wj4qDnfD3HwbXcW/PPnvlAQIfxEzzMODnO58FBsdfz6STrOr7n0GwchcYYnSYXmnR9bZ1BAC761BNTJFalxTmLlAnSewIlWlX0eitRsp+ssLbiCf5hNq5uIaXi7NmzDPorKKEZjUZcvXoVfKCXZiDAW8jHOUVZoo1hMBiwsrLCaDSaMfJ7vR7eex544AEGgwF33XUXSZKgE80dK3fU0fQ94/GIM2fOMB5H42MwGMysTDcy92acTqcKzPO8dnWYBPHr9WKmhGhkOjwghKv90z0mmOh2kCZovYpSmvE4ByRKJbV/eGgDRDrn6uB+KVoZ0mSlvi5R+TG76l5L+OugiMZolNRRPh3A12SRFHVMhdpVwblA4zkQjWg9k4ox4AmOdhVVyJgu0wcVA1UqHYP4IWJWhxCPiiu70+oDXxtsbtd4nb5PF7nW+CXPjwbTioFpQqHpm0UqiMYtYXq/Rm3QEA7T7hLN//MxGKbbPq0GacZPU3+TnWM4HM6knUzTNGaQULIlAMqiQCBbhcOVK1cQwGCwgjEJRZUzGo4YjoaMR2OKIgcgTbOY4aSquHz5clQMOAshxLgBWBItokJh4wpSCs6tr3Hu7Borgx5BRgIkyzL6vR6qVrNIqbG2ijESrKXAIQgkSSS4WJV4H1NNGqXI85wROyitsZVFKgVS0M/6mDRhlOfkRV4rZnSr+rHOYpRhZaVPv98nSYZsb+8wGue4ylIVZXPByauKPB9TDIdsZz16vR7GGPq9BMKAEBx5MUbi67SYUeWhtEbrDKTACxdjHfh4nXwI8eEGGG3wMtRKmfre11HFU9oS5y1FUTAcjgghxo/Y2NiIsS4GPQYrPVZXB5w5s8a58+usrmWkPYE2KUJp8CXOKxAOHyT4QEwD2xAJDbm7PFPPXlg2N9hvbnGcttZh524HfZ8dZA5wGDvneswxZ+LEXMPxy77vd8xRr+leduN8mdfaj6dKqXCSq6LHdYNdaxsXXdCjyGBOkqA5TTiIwbrfcQc5dr/+PA19fRyG2mH6c6+Hz1EVIYvKOMiD7qBlHscxp+FaHwXX2u5rOf4gL76DjY86uwCLX8BHuW436/WEve+zaYKg+d78L+XEIJv/c7W/NFOGW1uGF7R52YNGiZSyKhkXOVVeIUXMCFBkLqYaFAqtEm6/eAd4FVPpXbrCmTPrpNpgtSZYR1mU2KJESkXwgX6vT9aLxkmv12uJgKqqyPM8ypbr9q6urrYGYBOsLcsy+v0YIK4oxq0qwdrJKnSWZTU5ANTGfSM9b/6aleCGzBiNRm0fSymRKsaWiEZlLXWWAaXBmEYFkAEBayvyfESv1yNNeghBrRQQ7WetE5KkV1+n6Jcdg2P6loQAj9ISIxOayy9rZUkj249uDzEjg3Oh/U2Ipu2RDAjBEVPHBRABpQShNd7DVDBGNbXSH2qVxLL7Zv+5x/ycJjCZ68yP2fkYCfNzokUE5vS7oyESpo3/efVCQw6EEMiyrFXrNEqOiapl1vibJjca9UueR+O/GV9yiojI8yIGAdzepipLjE5ahYOpA4tKGQMrXt3aZHt7u43pkaQ9hIjxNRCS4SinKIqp+9rjbYkMFYmRBFeRFwUEz9qgh9K6ztIR0EaClLFtIpIFXoiayIrjaDyOpMDq6oAz66us9vqMRkPKqsQHUCZBKE2wnrKybG7vsLm9ze233c5tFy9y912esigj6VUTCs568AJnLVppspVe7eKRsLMzIh2PGY7zOkWkRQkJSmJtyc52yWhnK94vShIzlwTOrPXJUkMy0oyLKsZyyfPoFqQkXgUQYLTCe9GIBmrlBEgx5bYkBB6P9bbN4iGEQElwrmrVIsZEQvTKZUgTw7lzZxntXOT8xTVWz/QYDHpoLbEWPAKpDLpOu6pczAqDaMiFhlRYHDx3+n6ZHXt73mK7cBg7YuH82F+bwbxfm476Hp6ZMy747aBlLOrz/c512T7HNVfaq7yDtO0ode1X5k1FKtzMk7uTxiNxJfewmJ9cwO6VkkUP1ukbpRuDR8NJ9ls39g+H42CuTy8Wv3C7MTLBogna4tXh6d+boHZNP05H1I9GbwgiBnLzguAFBIEtQx1A0eMtBG/ZqUq830RKXcv6U4w2rAwG5KMR4zxnuLNNyHooKVhdGbDtPePROAZRDJAmaYwcvzqIPstpSp7ndSBD1/qoNwHxGgOwyfggauMvzVL6gx5lVZLnOd5Fw1BIMTH2pGgJhJj1IErgkyRp/6qqan3tp41Gk2iQIEJUAkglW+M9hKjqSFKNdToabiEaEkI0CpAJGdKsqMe0js21BO0bwschdSQEpFRTJEO8NvH3qGCIpAFE1UKAiZdDvOYyGlqh9WUILUEhauVKNLbULqK3GS9tgceIZSRY8/88UTbdrun/pz/PEmY1cSRmj50mz7z3cQzVxzepJaMxOXEbaQicxn2hyRjRuCZEZYIi1AEdI+EwbseY9zFFalN3Y8AWZcnOdiQehBAtOdYEfkySpHWHaOpr3HV8iDFHIKAAoQxaAEJSlhW5rPtJxmwnwXlGwyF2ewRKkZpo4DdkV1lU7IgRWmv6vR5CROILAdZZpFZUo4qdcVRfBCAIgUo0qysDHv2Yx5D1MjavbjKu3UC2i21K65BbmyitWF1bI+v16A+GDEdjhqMxeX1+43FBIJBlPQQwHu0wHI6orI1qhDTFaI0QCeDRSuE8VJVjnBfkxRgrHELF+0oKiRQST8x6opWOZIyPwRPD1HhugrNGQkjF47zDVhC8j38EChP7Ch/Ix0NWt/qsra8yGPTRJqaxlFpELwepmNxrAoStx/PiBZSTWBw87eV1uLVxYFLhOFfBHumD9LjlJrcy5smA+Yfwou/TmH+IX6t86JGIw6o+Olw/7Ee03Sq4Fc7pKM+QRoYOh1UC7X4ORil8XL30wkOwbaYH72Pkclt6itwxHuUUeYmrgBAzAWRpH+c841HB9vYWZRn9rbOsT2Zi3ILV1QFSBKyrqMoxxmjW11cI3lIWOaNRTMOnshikMMt6rK6ttgELm6B0eZ6zuRlXcre3t9nY2GA8HnPb7bdHZYFzVM6RAr0sJe1l0YgKkyB6bTBGojHWqBKmV6XTNG3JBmNMS2xUVRWNQBmDMgZfBzpUMb4ERGNTSl+rJ5J2lT+EqBoIIfZ7JEKS1jBUcrcKIARBCI4gLVI2/v6irqchBSRax/LjyiuAQKqaRGBCBkTFwvR4EK1xFQkmgdGmHhOzz49ofM+TCtPj6WAraDPvbGjdHxYpbKZ/m3+OLVIuLFIx7XV/zSsQmvIaMiGE0LoytAZ8TT41aSWBNt5GlmXoOmNDWY+X8XhMUUyUMlYItImuA+PxmHw8rtsRFURr6+ttu4bDIcPhkBBCq9JpxmiSJK07j9EKJbKYWcRWCARGxECbIUTVSkynaLGVoyoqxnnBzniM0pq1tXXOnjtPr3Y1aOre2NhiPC7o91MGgz5KSaqyRAbI85w0S/EhkiRXNq4QCDzhcY9n/ewZkJGgtNaSJAlZlsV4KttbIEEZU6fF7KONQRtDryzpZSlX1RZFUZCmmrXVVbxbZ3t7m63tTYqyQqqATiTaQfB1WlMkoZfSzxLyqmQnH1MFi7MV1kNUBdRKDXyb6jKqYhxWRZKnKEuMMSTG1G5EkQjUSpPWWVKEAJSkyis2r26RF2N2hhmjYcmZMyX9QUzfqbRAa5DKIw01c1c7G4WoEGoVQwvGYYcOtwpOVKnQ3TC70ZErB8ci2WPzeX4/uHX6c6/J0fU8x72k18dZ7q12/a43bqX+eySTd/thL7/I5nvjTx4Nsen+bAIURh965zxS6tYQbkgFrxROVNhyxNUrOwx3xhAkic44dy6uYvaSHi512GKL0faI4daQJEnoZT2kAKUmQfBMohj04yqkdwFvPXle4KqK4c42XgQC0cVhMBjQ68XUdFtbW6Rpwvr6Wmu8Xb16lbNbm6ysriC1pixLxqMRWkuyLKtl7VUrdZ/4xrs2rkEjg55WKzS/p2nargpHwkDSuEYLoTAqEjNxRbPpt+iaYHSK6KnaaBdoPVEjaG1IEjOlCqil+ciZezYEiYNakVCncqTJbuDr45uV0MZIlgjhp8aEqH+jrkcS3SAEIdh6TPh6PESlwrRBvvsZMu0bLqa+L8YyRcGy+3oZobBX2fNjfdpFoo0R4t0u9c7058YlojHg0zRtVQpAq5JpAi027jTN6nYj92/2a4gqISZjH+DqxtW2vWkWU0gGTwyuKSPBtbOzw+bmJqPRqK2/UdA0ZFtzjkoZ+mmCVlDkozo+QZTXC2KGFjyEOtipcx5rHc5V+GAZjyViA/K0h0miCmClv8L2zjYPXr1Kv59x5x23s7oaiT5nZUxr2evFlJJSsrO1xUMPPUSv1+P8ufMkSUKaZbgQCbaLFy+S5zkbGxsUtuLq9lV6WS/GddCSNDPoRJFkCR7P5qajqkqcqzizvs7F286Tl2M2rmyyPdypMyyoaLQPi5giVSkGaYINPfpFSl6WjMcFZelwPuCDxHtBmZcEGQ16BFjvancjgRQyEi/KonVUExmtCc5SlQVKKtIkRQRNcI5yXFCUOWVZ4C04FyhLR9ZL0UaR9RQmkWgEUtfkURx58bkgpp/Ni5ULJ4GGWO3erB2uBzr3hxuERavrXf/sxqKJ9DL1wX792PXv0XFcfbeXqqTDwbFs/N8KY3z6PLrx0gTNW3ydpw2OZtvM0VPPxOYvrqDH1HIxMGAdHM+CVx4STZZWaDWiLHbq6PJDisKxvnaWc2fOcPFin8FgwNWrVxkOh2RZGn2SywLvHb1eSr8fAx5qJVlZ6cdI6ZVlR40oqxgcsbi6wc5whwsXLvCoRz2K9fVzeO/a1eBJBH/BaDTk6tUNev0eykSjvaxl6c0Kc5P6r1EIKKVwrmrdGxrDs4k3UZZlm/FhOoBjo3Kw1iHrWAhxZX8SEJCgCV4RZAx0qHXabpv24W7k9A2pEFfuxRQxUF9fCe2UrPFaoM7AIFQkIeT0/T0hEWjiHNTxI9qx4cOU5qAmNRoXCaHakmYVLsvUCWFu+/6YflcvG5vLvs9jkcJhvq7GKA9uN4kwfXxDKjQKhV6vh9Yaa21LFEwHYkxqF51GMdC4JjSBPoE6cCjYULX1VVWF1joSZllWBwctycc5WzvbbG1tcfXqVfI8b4mtpq5mHDZ1CSFIk4RemqKUQWuH1glKBtK0R5r2SLTEtW4bcSwmJsEkkiDiWBgOtxjuDOn1BgwGK1w4fxFR31872yMu6Q28h14vJSBRRmOcAWNYE9GtaDQcsrGxAQHOrK8jlSIQlRxnzpyhrCqQgq3t7TZOgdZJqwwStbtHVfWpqjLGmNi8ihCBRz36UVy47Rznz59jY2OD7eEQiC4P29tDdnbGVFXAWYf0nqRmMlXWw5pAZQNFaSmdJ7TuQBJkwDdqnRBTYDaKEOcDzrs6wGMkXRNtkCKmbZVC4KUCB5W0FLmlGBa16iiSfd6pOiaNQuBBCKRwSBlwvjjA3XJ8WLQA19kZHa4Hbpj7wyNzgti5PhwHFk1GFq1IHNfDc79rdKs/pG/187vZsUzRczOiudVu9vNYhGt9jiy6zouk4vXeBHy74t24OESfYdeuqEfDtt7mQrv6ZquAVoZBbwVvBXlesnVlC1c4JHDhwnnOnTvH2soqeZ6jjaQocra3N8nzMVIJCA5bRVWCCBIZYtq7fr9P4hyFrShcXKG8evUKaWpIEs36+jp33nl76/7QRPjv9zO0iW4BzWrwtMQ/RrxP2s8TEmWSUrAhEJq+a4xQIcRMOsH43eEqh9aSxMQI+bGc6ewEairQ4YRIiAqDSRDCaPSH2lAMdbunXQziZyWiYRoN4OY4iWhXo6dJtui6smvYhEYJIWr59bwrQRM0LpYxO+72WtMMU/8vH6uLV2FnycG94ibMf55WM0yP9+l0kLuPmxA4ixQNjYplOtaFcy66KeR5q3RpYic017GR+U8HegwhIOu6qrJqYyokScKjHvWo9piyLGPMBzfJuiKNJhv0SXsZSW1wN+dV5Dk7w2GbhrJfEx9N1pBe1sdIQWoUq/2MNDPgLNY5iqJkONyhqiqyfsbqeh8hA2VZUYwLfB1M0VUWgiBNE26//Q52drbrzBYVa2urrJ9ZqbNVxKwXJk3QxmCShDLPGedjtFLt+VZVReksQil0HXh1OB7XKg+LC5beIEMp3RJ66+vrDAYDtre3GI6HvPf+93LRXmB9fZ3bbrvAYNinqFNWnj9zlu3hiO2tYfzbGTHOK4ILyCAwWqNUnf3EOuq4kfXT0IMHLz0iiHYk++DBxlgcOD/JJoKjLPNI6/lAkhi0ilk0QhCUpYVR3sZMsVUkIKX1KAKImGWFOkbKtPvDNLk1r6g5GVy7nXGrvY87nAwOTCocVZK9aNutbkif5ptvL7byWpnMa/UXO65xsdzFZHrCNNc20XjANV8PmBNX1OWKycSwnSSe3mFwYFzLNVx27HGy5033HyeOOo73a8a1NnOm36Z+F0JMRt7U58OgWeRcun3X/otJ4tkJ0kwr2+8Huc2PMh4O+vzYj9g97uf3YZ5ru8mU6X5eXN5EUq8gBAIi5koPtS+CUIgg8M5jXaAqo5xfybi66ELA2oCrAlUpGO4UbG+NKfOAEgmDVJAqRz7MsUXF5pUrJFrSv/021tdXOLPeRwQPYZXhap+t7a0YhC0fk1eWuPIHeV5SeYtKFCIofBWQUwb/1Y2NVl5+9uxZzpw5Q1YbUmmSkKTRX9sTENKjdfRlljKer/cxPd5EodCkAwztCn1DUGitCQSUVK0RUdloDCqpEFISCDgfkCEaB1HhIKKkIMQx36Y0VAoCrYERsy7E1I8xWCIxSNwUacGC69xkP4lEQEP8NL+L9nurYhB7GfhNXdO/yZasaMbU7Jibfo/tLu8wmB2nB78HFpESy+6hZQtUe6kVGyKgVTXUq9VlWbbBBoUQ0aWnTi/qnJsJJApxVb4uANvEJKkJB6UUiTEYbRiP81r9UOKcBSSqzmISUzRGskrpeJ9a7xjtDGOshqJAEoOGrg4GZGlaRwwQCKUx2SBmgiCwvT0iH+2Qj0dUZYx7UlUl62fWUQqCdHUbYnrS8XjEpUsPI97zbu686y7uuutu1tZWa9eFTarKsrLaR+mETOmaMCnRJmCMpao8VRUYjkuUkBjTo6oC43FFmqVYB8NxyWhUkmUDjM4IQTAeVyRJHP9NPwgZY4Nsb1/l6tUrlGWOdxVnz5yhlybgo9JhbZCwNhiwlaVcTQz9LCHZHDMal4yLIiYwUGCUIbGKvKqwPlB5oorAC2RQIKayighBCPE+dSFmy1DKEETAOseoGOOCjwofpXDOUxQ53jvGZVG7bji86+N8AmiUCSBKZHwkkyQykgyiUc00xGQkC+fJt8Xv0OmBzPIXaXtOkxns9PxgUsTiOe5ei76Hudf2wl5K470PPEjhC3474iv9IG06rOLquLDf3PlG2dmnIqXkcagYDro6fb0M/oPWc9z7LTruViNxFvXF/G9L+0s02xdtDLv2az7v3/9hqtDJ5+Mg1U7LmL4WzK8aHepYmFmhO2r9J4mwT/FCiIX7HOXOjPaEmPnevpjhYC/QuX1iGYsra35eFOzs4C+0aeNnL4K6MaAWbZtdvTxJ3Ih7arHbx0QmHyeijYzbt9tbWb2PSgPnHNSGdFAybg9xhTw40DIjSVK0NlhnKcoC58bk45J8x7Jxacjly1vYvMJbj1GKfq/HajoAHJUrGO1ssdXTCLGGUYKVNMOYhERCKgWjLGVzU3N1c5OtnRj13flAmmZIrXBlzBEPgsQY1s6fRwiBLUvuu+8+8jznMY95DI97wuNnUmOORiOsq4CMrJegVFQrVFX0fR+NAr1er12JhigDr6oK6y1CglAiZoSQqnV78D60Eu4gYp8lqUIbj1QaIcGFCu9rlwZtaJQJQQSEBKWaVW8BQbaT+sbuFyIqQmJwxGVjIF7XeKvNEuIxcGOotwuaJ2N8rs5O0kVNcotd767lpNXk+15jf/L8nk8FOTmH2c/LlAmLsEihsAiL1AvTZTTR/qdjjEzHOmiO81OZGxolQROMsXGlaVwcmvgL02lJQwgU44KqqMhHOXjo17EXhBBUZQwE6b1HG03W67djM8uSGAiyqvAhUJUl43xEXhTk4zFKCs6dWY9KCaXwzlHkOSLx6DpdpBRgq5LhcJutqxuMdrbw1qKlIHgLeIY7Y7y3eF8RCNF9SEl2tjd54MEHcSGwPbxKVRVcvHgbJk2otrbZ2h6yMyrRxpGlKSbJKErLaFyRl55xbsnHOVlqWVtZAZHgXE5ROlxwlJVgOKwYjgrWzyjS3hreOy5f2cIYHdVOK6tUVcX21lWsq1hZGbC6skJZFuxsbZMozaA/YJD14nPNWlIlOLPSZ5Bowm0XySvBlas7XKqDuVbWMspLRt4iEol1Ae0ClYUqSHAOh8MKX4+HZsxLhIwkrEfEl3rw0Z1ExECtSIG1BWGncWvSZFnKaGeHPF9nbb1P8CukfYGQMdBkVBMplBbxeVWTjEKAUhJr3a7nfTum95rGLtkWn2GTJbTQlMvu95qaSnOJXFzgYe7fk8ZeT6ZmjjhPlES11v6LXfPb9iJQrqU/Dju3OOj8/6gL/8eNU0EqXE/cirLaDh06dOhwc2M/kqYxkibEwkT5IURMoRYDCIJ3PqZXa6TA6FrFEFA6QaBwVXQNEEFji8D25pBL92/w8ANXuHr5Cq6KKdxW+yukWrG6ukqa9XG+R2lzinyHLWFJtUZ7R3Axu0KaJkip8DbEmAdlRV6UreHtvcc6O7PSn6YpK6ur0RCro/EPh0POVBVnz55tV4uVUnh8bZjRkgLNanOTlk9r3aYXnJ5sxd+K1shsZPRNsMZYxiTQo6mj1Ws9cbWQUsWAl7UxMomfABDiimhzLcOElVuuoDuesXOwie68eujQNc2VcfDDRG3AzE/c91IOLfo8LR2H3X3pvSd416Z1nN5nOpZCU9b0GGnibbQS+BBaZUKSJG38BJi4Qnhn8T5masiyrFUwWGspQ9WO8yRJW1cC7z3OltGg3o6xFcqybF0pmmCQ0/VYa6nKimKUU6QFWkmUjIFIR9s7bG9vU4zHCDwr/T6DlTW0lGijWrJKCE8+rgh4qsojhKYqCna2Rzz00GW8lwQk3kOWpQxHYwaDHqW0MYvFqGA8GrO5uYWzjjwvIAjyPOf+++9nuDNidXWVCxcu1GScpChKLl26jNaGtbVVpFRcubLBaDTisY97DKurq5RlyWi4g7UliU5ZW10nBBiNcrTSrcuSFPE6rKwO8M6RFxVrssfK2irnzq+xMxqyMxyxtb3DcDxmlJc4L6hsoHJQVp6itBS2IrdlnZHER+WRF1RlibUVuiYMYp0C6wKlrXDDCu8szscYGqZWs3gfYyh4XyGkZ+ANSSZJM4WSBucdwYZaNTVRToUwS9aHUD/rY2gHlFpMsO93r+9Fxi0znP9/9v60OZLkytKEH91s8wVLbMlkkix2V/VUd8///yEjMt0jI+9UkZUsZmQENl9s1e39oGbmDgQiArFlRiRxRSAA3M3N1NVU1fSee+65Xwtw8Gjftv3DgQpwe2J9ap7roz3a12DfygPhcT492uMYeLe9mbIVOKarH1Nk77IbDj/AnDufVMhDSD9x8ITg53r33jraXU+z69htdgxtTXCWGAKIiHcdtle4UrPUGetyifUG6wcIFttbNt5S5CMDwhiMUZRlzsqviAiE1ImaLBRd32NCJM/VnO4ghCAvCk5OTtBjZQchBJubDUIITk9Pk9r8kyd0QzeCJQcH8Ng5jHFkJhxpJCidQI50nJ9zmROI4Fgul3PpPiGGg4OnDmyGxETQh/SJkRY0tSOBCClSdpfV8+Z9/fz2Nc+rNGzfBA/exkx4G6PtvnSIYzBu+txd8OD4mLc9Kyf2wfGYvD+tixnAGoZUQjKNETODVBMQAZDn+VidpCTL8rn85FTidEqtAGb9BiEETdNQ1zXW2hkECyHiBkdVFKm8pEyCq0FEyqoizzMEkeWipKoqJJEYAkKkKiXD0LPf7/DeoVTO6clTlKoxuqBtBn766TU+gNEZZbGgrmvyPIEgzb7BjelMUkp621OWFXmW8fLlS/7X//pfXF9tePLkCf/6r//KkyfnnJ2dAdC2LT/99BPOWVarFTFGXr58iTGG3//+e8qywq1Pub66pO16iqJisSjx3tFZh/WessiplksWVUVmTKrCQE3vLEUpycsVS5uzr0tWJwV9b9nsa5xPoICzkcEGmm6gGyz7rsM6OzNJgg9Y51PlDClnh1+MPxGJUJJMqZF9IAgxjmkzCqEFSI/JFVqntJEYkp4NQeBDIEpQelwvZGBi/txNf/h0bub7GQYP3TN+K3vLX8t+TTb4fWvap7blU58jXyWo8LkfjvfR4x4nyqM92tdjb4viTRv1R3u037K9+5l3TGNXCDlOiDhVckhR8xjG8oBB4FQkhFRWzQaHtwLnAm6IBBfxPuB9hJhAha4ZwAlOlksqk+HOzwnOEawneo/EM/Q1XSsweoEeqbw+eIJz9N1A9BbvLXmo0CZP1OC8YLAuUYojOB+RypAXfla5n9zHSeAuz3OW6xVw2NRHAVIrsjxH54Ywlgw8dvomR3ACCybHbmIhpBz6eAt46LoepbqRLVFQVSVFEWaxPjlGrKVUGJPNeg3jXYNRt0AKieAAJLztfn4px/9z0HK/FnsocAC3yzdOIMV0f49Bt+N+P9w/ZubBNH6KoniTIj4KEaZqBalk6TAM8/9KiKSPAFjrsHbAuTACZRmVKslMKleatBuSMxmjnM9fVdUMjtV1Tdd1KWViHNMTYBaCTzooBKIPRBvIjaGsckxVEJ0jRI8U0A9DAgZjJM8KhNIEPD7qVKlBZ5gMYlSEGGnbgdg4fAgEnypcvPjdOetlRWYK/EjTXywWqU9Hx9qHJBha5BV9/4off/zPUdPkv3B+noCFq6srfv75Z66ursmyjNPTU/p+4O9/f8l2u+fFi+dUVcFidULf94Qo0CYnLwrqZo8PEaEMOs8QOokeZkXOaZ5xs7kBkdIGlNNEoZEqIy8Up2fLVAli8Dgb6AZP2/a0vaO1Fb11DNbOZXWt9TjvE2NgTIOSctRp0YZFmVPlGUoprHVst3v6oadrB7TR2MzSdwNdp1E6ieT6EMjLlEIVY8J6pUxgLzGObAk4Zg5NYzqEAzh11z52LXkfE+jR3m9319sv7VO+616/T3fml7avElT40vaYAvFoj/b12ZekBz/a12P/qOywh+RG3tVUOM6tFQiEHKsBiDEPOCbZtlFinDjSeBWKiAQfsS7gQ2DoPXYIuMEz9A7bDXRdT73fU+/32KEnzzSZUawWBbnRKefW+5FO7om+Z7fp0UZhMoWUEENIRQ2jnLUNRN8zCURWRUlZrQgBBhcwpqVu2gQMSMl6uZydOaUScPDs2TOyPMM6i7WOMLIGUhRZzkwCYC7hOAvncVBVP2YwiFGFfboOgPf9TEFPVRyScNxisZwZDSEe+nwCKMJYek4ImQCF6X6M9jbH+EvsPd6VPvC1WAQ46pO7/RPveW+yu6DA1I8zO2S6xnivj1kCk3N27JgfV3KYUiRuCXjeSYmYPjuxX47fM8aQa4MZnf++70n6FwFjMvq+n1MoJs0GIZLwYhwrJjx58oT1eo33nrquGYaB9Xo9i0ceXzd9KY1REu8dgx1GUE4RADd+n87aEXiDzGSEfkCEgUigKCoQkeAdzlqyrMCHgECyWq1R2vDy5Wv+/vefQFiqKuf05AwhxCEN4agsq7UpNSPLc87Pz7HOUdc1FxcXnJ6esqhOZvbGy5cv+bd/+zdevHjBer3m4uKSn356SdO0fP/994ndcJolocaQwJrlUnB9c8223qNzQ5ZneJlGlTaK9elqvo8mKEwmyXNJ31usDUgR0VJAoVijCD7SW8+m7mj7gaZtkp6MtUiS2KvSGSCIIoEKSimEVGidxFqzLCfLcqTU9H2PNpq8MBiTUsviCOjGICAkTZvUb2IU9EwMNDkCDaOG6zzepkDKx+TJT1ou9x37CCJ8XrsLbB//ftvx99mn3ou33ddfYy/11YIKX6rzP+R8v9XN7aP9Nu1rH8sPbcObTIXHh9+j/ePYG04ifi4POKl9prkuZ22tGOLMXEjRMIUUOjkc3hP8gB0CfWNp64626Wibnq7t2G+37LY7hr4jy6EqNSfLJafrFdVyxaJckWmJswP7ekPT1Hg3QBSzgyalQXiH94HGtVgXQOi0Ic9K8jLlRWe5weictu25ubmmtwPL1Yqzs7MUlZWCxXLBar1iuVzS24Gr6+tbjl4I/t6N3OTsT2yCiVqeHM3klBmTHKOki2DQ2iTQIiSKttYaQdJ4kEoRVYokHgv7pY3k7SoObxMXvXUf431CnJ/H7tvcflUWDwJq7wIUju1d7LVjJgIwO5XT/eaoLyZQYPqZ7uWsiRAOZTWnVIOpPcf3/Vh3YUqR0FqTKY06Km+ZxB89Qsg5lafvO4JPFUvmEpXjeYuimMtZTqCHlJKmadhutzRNQ5ZlZFmGUhobAsRAmLQW7ID1kxZISluKISClIi9yijwHF2jqmuA9ZVUkRkTb0HUtRZFTVRXr9RlPnzyfUy+uriWbzQ0//T2jbbpUgWK1ggj77Z7Ly0ustYCk63ucdxRVyVlR0rU9fZ+YQLvdDmM0T548oWka/vrXvyYQ4Xffk2cFu1Dz6udLui7przx/9gwpYYgBHSKZKSjKiqatudluWSxTCU4ICCUp88XIIHGUSiNJc7muGzabDcGn9AOpFHlWoITGBcFqNdB0PZttxvVmi6gjWkoCIq2bI1MBoYgCQnC0jWOIgSzvx3STfNTR0CgtUslbFNEJolcokZOZPOlfmDgyFDw+DEfsMw8pSWwcb+OE4dPm8iND+8vaXZD412Aq3AVhP0cbfpPpD/B5b9DdyXTfA+q+zzy0ffcd+2ujRfe149h+iYnwLlGYu2353BuiX7r/HwKCfYl2POScX2oje9c+Ziy97cF3a9yMasnT+7+0fS1z+Uvbx3zPD7nnX9uG5m3t+Vxr0bucpPd97rAmxluvzcJziRuQyApA9NP1BN5HQhiS4xGg7yxd3bPftew2NfWmpml6bDcQfCB6QZGVaKkgtoSQSqa1rabKMkSZYYymyHIys6bINUPf4kNKV/AxbbiD94QIg/MMg8e6SEAiVUOWNxTlkpPTc6qyZLlYsG92eOfoulTrPS8KQvBjjfgIQlCUJacxCT7GGOmHIX1ZmKnhU+78saMHyfmborwAwQ9MbAIhxOio5cQYcS5Rnr1L1QAmHQUhJjG8dG9SlYWJpTCmPxzlQR/u1YeNjXeNk4dEwo4d4HfZ7f3O3XKTH2YfQrsVoxbI29p4H3vhuM1voxsfs1GOo/nizjkn0AmYx8skfjgBURPQcKynMJUlPWY4HOtlyLEKQ/B+TIdIGguJ2dDP3z3LMqSQGJMqloQYiT7MaToxxjkNoigK+r7HOcdisWCxWMypET4EBjulKHi8swxK0XctztoEdkmFViqVxKwqijzD9wNd29B1A6FJ7dzvd2l++IG8yNBa4HxH36U0pqIwdG3N9dUVfdezXC6JIaKVpus6Li9TSkNeFJyenLFcren7gaZp8S5QVYJhSPoRUlZUVcWLFy/Y7XZcXFzy+uKSsqgQQjMMLT/99DN13bDb7Dk7OyEvMpx3rFYLnj3/ju32mv0+VaVYrJaJVaEUQ2+xQ9KHUcqghKAoBFJq8qygbXvqumPoHdJHpILCaBarBSFEzk9PONus2e1b2mGgbntutjXWB4ahA+TIWBDIGPHeYYc+jRmfoDLvE1NBa4UgMca8jXgHMUiMLlL1Bw0xOpyXxOgQMlWHOFRVmcArAW9UannT3j733lxDvrbn72Tva9dD2/25j/vQ83woaPMljn0bc+Jdn//c4+KLgAoPoXl+6Gc+9dh3OX33HfOxqN6XpjZ+7vMdP6w/JpJ81z50gXjbuR46Ru6LZnzId/nQ673rs5+j/971mXcBY+877y/pDL8twnT8/9s2lvd95q2lmh8wR78lEOCD1s1v52t9EfsSoMfnuObnGo/zJlDcLt0HpCoPMTm3caxXGMMoyBgidvAMQ8DZnqG37Pctbd1R71p2N3v2uwbbe6ILCARaJUfc5IlCnWWRRZmE3pIzJCAGjNaU6xWrRUXfdzifopPORXwE6zzOBYyPaO1p2p5hSCXZGlfTDxYfIsvlitV6SV7+ERt8ooLHiJACrQwxRra7PW3fUxRFakeej9Tx5MRP0WIhxBgtTf2TZdmtPpwABgSoeFvVXwgx6yQABD9t5pkp9On4JNIY41Rj/uAkT5VS032V8/vTvb5vjXro8+l969vxOY51Bn4pEPShz3ohxK30h3fZ3Wod0+fv2t1gxTEL4bjfj891F1S4y16Ag/7GMaBw3LcTi2A6V6rIMGCHftYESRonCViaQIqUWqNmNo2b0hrG1IFjUcnj60zglpSSruvGsS4wUyWKmACRYMzIUEiAgjaKbLxuCKn/U8qSJJIEWE2m0NnIpnA9V1cXXF1dYK2nbTsEHj3pSQx2/lFFEi/1PtC0HU3XkRfVmA6g2Gx2EEBrw6tXr3jyJFVvMVlKLXr+/DlSKPreEgIYk1NVkbres9vuCf7vbDYbskyzWFU8f/E8ibiePkEbw26/I7u8oaqWlGWJxOBcJPZdcuIBKQxVmXOyMvT9wG5bs9/WDN2AEAppNGWRY/KM9WrJarmkblr2bce+6VmtWm52e242O9quBzxCmhFgFAgRid7RDT3OB4qqRMqImdaSAHbwdI1FSIVQAuMkWa7RWqFVDkIBgRDsuOyEMeXKj9cY58yd4f+2dWF+PqRcuTeOuzs3PuYZ+rnWk4cEG79F+5zr7cf4E3fv64eyKT5HQOWrZSo82pe1j3G8f037VCDq0b5Oex9L5bf0wHm0g30Nc/fXZr0c23E09o0Iw5jSEOJUNjKVl4REyxUCCAqQeB8ZBkez72iagf12z/XVht22oas7mrqjq7vkQEeRzhMDSiqUlpSVYi1LjCmoygVFWd4SiwshlVjL84xS5kgh8URCTEKQg3MMvaPueoTUSGkTW0FndN3A69evaJqGp8+ecnZ+RrEYgYuxykKW5/gQkvgasFwu0cZwcnLIy5YizpFjNUZkp349Lvk3vTY5ZcrIo4g+JFZHAg+KvELnan5toq9LlcACSPnQB7ZIAjcmMOGYAZGuDW9FQz/SjiP5H8JQ+yrsqCvuc/jfFlW7Gyg4CNiFUQzwUDZ0AgOmz8ujlARgdt6P0yQSsGQSqGYMxhiGIVX/mN4/LlkK3AIbnHO0+x12rAKR2ugBOVeTUGO1gCndYhZ67O38//H3nICISWdkGAa6rqPve6x1aJOhhEQohUeOLAedRBeDR0uFNgkcGazDdj0xDATnkEZTFAbEEmd7iAFrB7qu5ebqimGwGJOPQFukKstUOlFrsiwjMYMCIDk5O+Vp13F1ecXV5RXL5ZLlaoXznu31ltevX7PZXNP3LXmekeV67tPFcslyqQheUNctMUvgprMdwXs2Vzf0riPLDdvNhma/47/+83/h9OyErut5+fIVIPjDH/7IsyfPkTJjG7eE4MmMRhBTdYgAUmmqxQIpDUNv8S4SRdJaIDgEkGcKpZeUVcXZWaS3gcvrLZfXG3b7HV1v8S4QvCMKRo0FEDGihSTTEiEiPiSdiin9qusGXPD0tiMrFNUipygMJk+aNEqplN42gZTTdIkAIenicAC1PmVOf1XrwaP9Zu2bBBU+hDr4aG+3XwpY+BCa5H32tmj3+157tC9nH9vf942Bd4EJj/f1t2nvYo79VuxtkaL3feb4NxxHVidV+1GVXBiUzIlR40Oi2g69o9613Fxt2d3s2W52XF9fs9u2dE1P1/WpXvpY/cF7i4BRpE7SD0kkzTlHU9esqoJlVVAVhkym6GvwDiGgLHOqaoHUGqkMUgpyI5EiOVHBC7R2KJ2hTUHddojNjhAs+90OlETnGav1mjxPjoxQkmDtzDiQ4+Z8YiYkR9HjR+q6EOLANAhhLkU5AQnTZ4QQBA4OZYwH2rz3AUEP5LMzkO6BvOUAT+0QQhDDdI8OIMJ0y9Lr9zvNH2sfMi8+hP33y1m8d02fnMzjcX88b+5WdrjLQpgc+7vHMlYHmc57DCRMKQ8TE+C4akjSP0ipBxNoNYEXE6jlx1SHSUQxeocax9rxtWJkZiZ4Hw+lC8dxans7g1pTOdNj8GIax8YY8jwnHwE3IVJ7emsJo4NvjEzgWghpPh+JKFrrIHqUVAkE9GDdgHcWLSXDYOm6gb4fCCGSGYFWGVEmx3xqg7OWm5ubVDUGWCwWPHv2jKG3XF1dMQwDZVlSlUvcENC6w9qem5stFxeX5EVGCIHrqxu6bsCYAoGmaXr6rifPZSoXmWXEGNhsb7jZbfjxP35kv9/T9z3/43/8D07WZ/Sd5T/++nfqfU/4Z8lyteTs7Gy8dxbv0neZKjkIKcnyHKnMyCjxxJgAAMb+0tpQFoqAxPqY0jpO13TdQNu2qZ1DP5baTUKvzjn6vsf7MGqGHADPzGQYbcZ1JAk3Dv2YZuUdwSu0EWMJWpBKjNUmpvSaBPhwZ97+lp6Rj/bbs28SVHi0z2fHD+vp/y91nWP72EjLQ157dER/OzZvRN/y/uO9frSvye6uo+9j4tz93N3PjK+MTlQSBNRao2SBlIbgk2ZCvR+o9wP7fc3N9Ybt1Y5219C2fWIt1C1d02IHhxByVpYXQmAyjVaSQGBft3RdR7NvuckNyzJjtShYlJplWSAII6ggKIqcPC8QSmEyg5AapXRyekIgxuS46fH9J+WCs7Mz2rbjerfj8uoCGwNKa54+fZoYD9aitWaxXM6AwaSNIETSQfAuEkbGwFQFYmIQTI7/BChMTqEQgt5OjupR9Bs1O4HDMIyaDNntUn5H90WOudVT2smbz81jQOHzAqN3Qal3gVTHz/T72vA1rpvH8+QuuHYXnJtSEmYNhSPAB8DbA1hxF7A4ZidMQMAxg2F6f6oQcl9axTFDoshz8jydK4RI3w2AnYGI9LmAEHH8ORY4PbBtJibABDxM1yuKYi5H2fcD9b6hcx4iGK2RQiBCTNoOMoEefT/Mmg0RiVEFWgu8t2x3G26urxmGjjzXKCFQUrJcnIxt0xDBOsd+36B1mn+bmy3OeZBpHi5XJ0ipePbsGT4GLi4v6Z1nUVScnJzgbEXb1kBMZRe7dtauuLq6HteilLoQXMSoyGqdUT17ysnJOcvlAvNKc3H5Gtdbfn75mjz/d/7pn/5ImS9omo6//OU/2G9r/vt//1f++Kc/IKVkux3wIWKK1J/WJgHZICPSCIwyhKAQQeK8gyiQxqBkBlIREWQhkmcZJ4slPsTEwBocgxsSgDAyT7qhZ7PZcHlxRSTinGW/36d+95Cd5hRFidQCIf2cFhFjJMSA9pG80AiRuE+Iae04jOtp8/PgvHq4tWZ96p7+XWvFI8DxaHftEVR4tFv2S242PuRa79ogfei5Hu22fUzffUyk+T7n6mu8b19jm35r9rVsRr4UY+Iubftd17rvM8c07mmjL2WSBBRoYhQMvaXed9zc7Lm63LLdNOx2NTfXO4a6BxvwNiQn3CVKf6Iuj5HUowhZZHLUBCEmBXSkQupU034YHFfdhkxLtEoOe9/bVJrSJ6BCmQxtDEoZEBIXBUKOZRedpSgKysWK9ckJusjY7Ju5jN5iuSQXyXlaLBZkeT5H/BLl2uNHB1JKRZ4nZ2yKFgNjdQczO31w0EYAxlSR207mVA4ybb5hAgoODup4T0LqHynuOvYwbeGP2QoHXYXp/0+v/PAhjL23XevXW9tuMwyO2R9wGxw4bvtdcG5iGhwDC8fO/gwcSDkD0XePnVgBU1pDEli0t9gLx9e7W4pyalM6DoySqWShGFlFWTafW4hDFZJUocCPTmlEVerQO+Mxx9+/73uappkZC845uq6n2bdjecpDKkX0U/ULO6dLuBGIS+kLBqMURE/XOqyNxCgRGIq8SOVYY0yshdYyDHasWJHSBeq6wQ5Jz0FnKU1ku6tZr9es12t++OEH8qJgt6uRUUAQeBeIgVFLIYE4VbXg+9//nq6z/OfffqJpGqQwZNrQuwGx6SiMoSpL1ssVeZaxXq8YhgGpJDfXN/wFUknK1SnBRy4vL/nf//v/pm52/PDD9zx5coYPjqbd0zQd1g0MdhjXjQKt0xoxdB30iZGkszwJLoaAEqlqBkLig8B5n8RvialGgzqUD227juUysSu2ux1tm6pdXF9dc11seFI/ZX1+SrHI0ZkgLzRZppj0b0JIwKYQYQYP0njzxOhnUOFDn0f3PX++hH0O0OLRflv2CCo82i372haJD9lIPdq3Yfc96D6FKXPf/f+axvCjvWn/KClsD2MqvCnkd5z7HwUpQi5UqnFuA862DINnv+vYXO+4udqy33f0nSO4iLOe0LupUMJ8CSFHQcPccFKuKIocU2RoLRFSooWBEFECylxTZhKFJ/qeGDxRSExmqKqKsixRMjk7CIFUGqk1Qib184AkCoHWZnSKLMPQUVRLfve773gaoPcpHxxxyJN3zs0lHadIrhAC5yxNG9Aq1YnP85wQQ4rKjowCP/6eFPbFRJMfI4PHzmSMESkOFPdU2eHg+Ka8aTlu6pOQYxBhvkfJUX5bKcmJqfBhomgPsXezWu4/7v7PfbYmvd+Owqd358OxEGJ6PX1gSjeAQxrBsajhBPxM0e8JAJAyRd5DDASfxO8mnYwQ/Jhqo0YGjMO6QxrCoWRovMVQmFgLU5uP2TCSSHCpooJ36bukKg9q7uPj1IepPVrqOd1h0kyYrh9CYLvdUtc1SqUSp0rqJAxpB9wwMFhL33Vz9ZRJVNFZz9CnuTZVlJBKI5RGy4yTU8NidYIgoKWgKnOsHbi6vObqekvXdsSxnVoFlBJpzfGRLDMQBbvdnsE66rrG+8DT58/505/+zGazYXu9wXaW4D1tV4/VF3K6rme9PuG7Fy8gKpyL/OffXhI8KKOQQRHCwHa7oSwLVosFz54+4cmTc3b7HSGmUplusLz6+RXLxZIiy9EStpstf/3rX8lzQ1WVZIWhEguESMKUPvoR+JRooxABotfEEFFSY/IM5wOut7hgkUpRViVKG+zIELEurX9ZWaCURiqJkIJsXA8vL6/ZbvZIdcPV1TWbzYamaSkuX/Pku6csVhWnp+u5pC0ipqo5IYCHNMLugG5SHtZujub6uyavgGnt+Zz7+cd91qM9xD4JVPicOYMfa++77kPy+T9msnzs9/3aN9Mfskh8SErDhzANHtYP71tUj84xUlU/xB56L76Fe/Yl2nh3Y/iQcXOrFVNUbxY3Hh+Cn9CWL22f0s/Hkec77zzoWm9sDm4Jn8Fx7z6kD+875s3zjNTLb3jj8ClR4fvAgI/R+pidlFttmp5LAURAoMac3PEdwaziHYEgR7aBDbg+/Qydw9Ye5Q2VWUKm0MGig0Y5yd7VOG+TFoMEocb5FQU60yyXC548PWO1WqGNTk4ECoLHuwFvO7zrCMGhcAgJSgny3LBaLThdn1AUxSiCqPAxaRVIoRKNOEoGF2j7gSgkPkTatgeZcfbknPOTU2SWpSju6CxKJbHOYl3Kz87y5JwJmAGEYAxRpNJ2Qqba8CGkvkqyZp7oA5kSKGMgkqLDNoEtdnCzU2qMPBLk02M0Oo451xIlFIjEuIDb1HQpR/X243uNHH9PZSXHhU4c0fd51xwV9+5ZPhcz7FPscK14z2v3H3vrO8TRIUfOY30c5YSJOSMkQiXRu+R8u7HvU08HApHJ8R7TCxCImPqcEEdBU5/OESPWWZyzSQdDgo8efARPAhqER+mkQeCsHx3qEZySEjWmGESmlBnGiigR7xxBiLFiQo/3HqU0WkD0Bx0U6xzWBawPJBkEgQ9+Tmlomoamrmm7DjsMCKnwzhPGRvsQb1VokUox7B02pHQEqTXKaHKlyMc52XUabTRFXqCMRhlFrlPZQ6M1xEDX1RilcDFiQ6Afenrbp76McWQ2JcvzkrKqGOzAsKu5vrlhu91R1x0RwZ///GfK5yW5yrCDY+g7fBh4/fonXr92VFXF2dk55fmCH34o6ftJq6CmyCRa5kgyiJG2q2naPav1ktOTFeenJwx+ILhA27dcXV9z+foVi9WC0ycnmEIjhOTlz68BwfPnz1ksl5yuKoq8YrffUbfNWF3BJTDRaGQYtRAk5KZAm5zeWvrBQt+zzDKyosCHCELhBNgQ8HiiTGsGSrHUOUIZlqsT1iennCzXXFxcsdvt2N5sEDpBBqtqCUEiokaEiEDg3cjEkh5tBEoJAoLgJTEk4DI9MUagck6tmtIk0t/zNJ8e23P61d15GW+lSMzvEXiXxfiwdeRL7sfeeWZxdMytA+O3vIV5jx3S7G6/Nv4V77vTk91/Pz+VvflgUOGhiNfHUto/9TwPebi+7bNfwoH8lEjsL+Wo/hLf++5r7+qHDwYWxJ3ft8513//vZj18LAvia7tf9x37udr4aee5Axoc0YUPf98D8H1mFXX4OsCgT7G39uPd9x7y+fm1t6yFHwz4fbh96lr0sWDt+873ofP/XVHjMPPjp2MCkZQbHUXK7WWOfo+AwuiBSikRRqOEREUIXYcfAliFiTmlFHgZGbwjDC5F3efKDKMzJlIFiRA81kXarmG/N0A6v7MDKgZyI9FSEsKAHVoUAWVS9Fcq0EqgZUSIgBYBqSVIT3Q2RfNJlShcgBAlRmuiSM7f4KC3A3XboquKZVVSLirgkKoQY0yMAq2IMTAMLlWGyDKKokhOoQAfkhK71BJJilpbaw9Cd14kZ0orhFQEnyLG0/tKQYwpfcIYQ1GIMYI9MSTkWPFBHYCho8j1Yd+RVighxOzwCg7T5nizP46SNx9Q8Na939v2N29jQHzZte0jgw7TfDp4PAlQg0Nfzd6AJ0zUcAFRCEIM+DA62Rx3Xzw0aQJuY9L9QCQgKkWD/QwE+eBwfhTpjCMbAYEa9Ur8mF4RR6bCBCRNOgrh6PUY48gKsGPVBpXGpnezbsmxCZEEAzNybN+PwospJUNKickyhsHOAFe6TkypSyOjI8uykYlxiGSrIz2JoetHUcLkyA7WMrQ1QksyYzBaUxgDRLquRYk0Zk5O10gJdb2nrfd0bUfbWvq+xxhDuViitGGoG3b7mrpukFLRtqmcJhH+9Kc/8fvf/x4tNbvtBrBEEvtgs9my39WI7xTPnz3Fe892t2G7vWS1LMm0ZugH+rZDaY3WkoinKDKePXtGbweGLpWxPVmv2Wxu6G2ftGG0wHtH96rHDQGC5ukTyXJZoU1OVaQ+HNwwinCOYKEaS9RmJgGkwpA7x25f46yn63ryokSbDKFBCggCpNAobehlj+96fHBj1YyMRblguViwXKy4vLxks9uhs4wYoO8Ght5TFCVZZhKoyUBkIK0jB4BAKEF0AuLEhroLJoxLyjx5pomQylHetwqEaU7e835479R+27NNfhKQcHe9elew8t17wQlViLe+3Mc27X3tensrPr9f9TZ7s03v/l8cddGXsn+I9IevyYH4mtryaI/2aA+3x7n727Nfl74p5g3hIYKkjgANmXAGJDEqJAqTFRgE3kAvA33w9F1Pva+pm45637JvWtqupxtL0M0smdEJlQiiizR1Q/CBuq7RSoH3RG8pck2RGYTwCAKFUUiZStyVhcGYVBqu61piDGinCSLgwlRRIuJdxLkAQpOXS8rlklW1xKOwYxTYWkuMkaIoKIpi7pUpDWICCSbnbSqzN9hhjKAeb6JHQCzKuQ8FKdIntUZlqf+6rpud8YlSH0JIzuRIq58qR8DkuB/GiRS3xf/inQ3sfGdnQEG88fvtrKWHb0i/ZRPzmJ/SDeKcXpD0MOyBKaAMIIjOE5wjTuUXhUBLdcu5T6r8AkFESkWMnuBSpZDjso0u+FuME6UUUxB2YsVMY2OyCSCYQKlp7AIMvcU5P4+b4A8VHtq2ncfa9P7xc0RrhVqUyJGqP5WdFELNqUBt29E0TRJJJLGFhmHAOEclqjRWQ5yv17QNzjvC2OZhGHDRJRbQKEC6G8FFZwei9yyXC07XS7LMpBQHYHAeNbg5PQg46DU4hzEJ5AshcHFxgbWWPM/5n//zf/Ls7CmrZYU2EKJlv9/RNDXb7ZabmxtO1qcslyuePnnCYmF4+uyc1WLBfrdnt9lSlCVVWSaWipJkZU5WFfgqAYknZ2esT0/YbK7Z9y3WJwHLtm7Y72qC9/Rty/pkxenZCeWiZL1a0w8dg+vHcTMyDaYxOaJbZixh23c2CWPW9ViBo0IYjYuREJlTS+q6YXOzxdqUviIR5HnB+fk5RVFw3nd0dmDwlqZpUEqS6aQzgUm6LlJq0AIhHDE4kCkFzQsgTuNwBDBj0sV5VzrdY1rCo73b3v6c+VSw+qsFFb72NIFv3R778NEe7duwT6XfP9rH2V2H8FNz4+eNKyBEHGW/DlGD5BQfIuNCCGSUBFIqgXORGC1YCVEjhcHZJM54dXnDvm7p+4F+SAJiXd8TfEi5v+P5Uy6wni+aBOQcEoFWCikhBk/ft0gJRa4xuSEvck5PTzGZJFcahMA5j5RJTwE1CjLKMdUgekIk5UB7j1KG5WqFzis8EaENWVGQF8WYY3zIjz9mAWRZNjtwycFqkwifmK53+IEknnco6Xe7KoTWOuWmjw7SdM0pN/4uWHCoBhBGxsJB1DHEmKpAHN2/ia3wvnH0aNzKG09AziH/+9jhZxQQ9c7inb/VxzEGnPNjakOqfqD0OHdkxLk4pxdYl0qniqlcnxCoUXBUa00UAkb2wjQeEsDhZyFQSPOl67q56ohSiqIoZ0AAYqooQNL1yIscJraBd9jWzoKNmTHkWTbqJaiRmTEBEBop1YHBYPQ8zrq+S6USYW6jd0nfYLvdzmBI37Z0fY9WirIoESr121yOlcQIsmMaRtu2QBJCLcsS5xyLosIYM3/vvu/J85zz83OccxRFgRCCm5sb6rrmxx9/ZLlckZuc5aLi2bNn3GwuWa/XeB/p+4GLiwuqcpnSXZSkLEtOT0549vx5AivrJmmzAE3TEAXs9nsWqxXloqIbBkQIrE7WVKuKXb1nt9/iBk/XtDRNw8uXP1Hv95yenvK8ecp3v3/Byemaosxp+2YEK1NlCOcsQ9/TtQPeR6RSrNYnrNdr+n5gu93jrCPLAkpIYrAMvSUvcpaLJZnJkULh/SX1vp7X4ansbFVVxE4Qhkjfd+x2e4QEGwaqKmO5LsjzpIkRo8AFD16kZ8SdlKOIBwJzSq849pPeoEQ92qPda29jBcNhbU7HffhY+mpBhUd7uD1uVh7t0X5bdt+cfow+/PJ2NyXrk3Q1uP2gFke0+USZlyBUAhVIKRBCaJTKEFHhQmBoLH3T0+0H2rpnGNwo3JgcLGtTdM07D1EihUj537NwF+ijKLz3AToLPhKNoswVKgqkUuR5xnJRsFoWFHly/KWQRAQhJKdOWJ8EHk2eHHMESgas8pggkMqg84II7JsG7QImL6iKcqRxH6LNQohbKRCTHTMKYoyoIwBAKXWrLODklE3U8QM4ECAcqkSk3HdFURQz0HBwZA+Ag3cpmiukRKrbAEaM4uCkMmUqi/HO3hZJO/773QGTdw6vb97u64PJMZ4AoONNbfCjwKF3CbsaNS9icAzWzcwBSWKkiJBYDG3b4LynHwbsMMzjKgnr5Sit5hQbmNKCQvLXxjKm05ibqk1MEfvpZ6oUUVXlzKqZ0m+m7zFR2kNM+hDODzifjlFCEHQSX+x9ovETk1OvdSDLcrQ2lGWJHo/z3qOjoaRCKIkf0rnqukaPFP4JhBOLCp0ZJAIfPX3fj1UjPLnWrNcrzs9OybQmxgmI8yghsPaU06YFn4Qt67pms9nMgNxut2O/38/gSp7nhBDY7/f87W9/Y71c8cMP36Mzw3e/+x3d0PGXf/8rl9dXVIsVPgbyPENphe2SUkZZlazXJ7jBUrcNMUSq1XJkLml0ZhBag7MoozFZhlKCYllSLgrKsuDkZM1uu2O/2fLTT1tubq64vr6g7vb86Z/+yNn5GWVZYkyGtR6tDMOgadueoWtpe0uM4KxHPFFU1YI8L+n7nn4YGJo6AVDB09U1Q9snEEhIzk/PKEzOjdhg7TV1m1IoAiQW18jICSHQNm3S9/A5UkUiGeWoERODIMQEPCcbQYQI4Ecg4W4K1bT2HHQTPtQ+JrXw0f4x7EN8zH8YUOFrcbwfJ+6jPdq3a4/z97djD9XauctU+Nh7nVjbh5zZCIgoRoE6BUxggoSoSM6pAq+IQeJ6T9tY9tuW/VVNU3cMrcUOfgYivA846wg+id5FMYqBeZeAhuS1zEJzznmG4BiswhmFjDmFUWR5okFPKvlCStq+xUdDmefkJgECUqbyk1rnmMykahA6kAUSIGJyUIqmt9Q3GwI7ikViK6AUQmvUoGanDZgjw1N/HzMLjDFwfA+Oot1hKjs5pTdMdPTRKfV2BC5CmKO1E+iQZ1m6xlQKkERvjiEyeIu3Njm1Wh+YFUjEVF5jpOQjEtDwRmbrJ7Jcvnkbx9sxOwEmwChR8WEspzfSt2egYUwnmFITnHMMXU/btomhIAWZNgQh6H1y3re7zZiakvpcHTEUtFIYk6G1moUcg0/lVCViBiomloIdSzNODIZJnBQSM2bS6JiBkBGISJcbrz+ORa31oURlTOyX4+tNcyp9fzeuN+nc1lqssyDEIWUoRpx1lGXJarlkOBuo93XSGRiBjqau2dc7rE3lJuU4p8qyYr1ec3Z6mphAdiCMuhAhBLq2pWvapDHBWN1FpvaGCF0/cLPZYm0qF7tYrjCjLsKrV6/JMs36ZMHTp8/IcsPF60v+/d//ynp1St/3rNcrVqs1ETcyiRTLkxWEgL9O6VrGmFSWNgqkUWmFNPKob+PIpDKcnZ7Sdz1XF5f89J9/5/r6mt1uy3Z7w2Z3w26/5Y9/+iNPnz+jKEriOKaKQjFVcRFSMwyW3W5H3w88efqM8/OnaF0RYsB2QwIVIvRdT9tuAMjygqIoKati1GQRBCKbmy1d3xOJqLEUZzJJ8BHvAvW+TVohMcNkAoQEdNLZEY5UqmIUYryFJRzSvw7/ijvvPdqj3Wdv1xI8Lr/7MfYPAyr8lu1jbv6jE/Roj/Z126c4sI/2afYpTuD9nwuIWYRrYiqIMQUi6QAQU/oDI0uBmOiw/eDoWkuzbWlHIGG/b9hvGtp9S99b2raja7sUYUOOYowOIeJYms+luvVE3OjAG6XH9wVaS/S4gVdaIgR0XYsdWrwrWa8XVEVOlhWs1itOVisyk+F9xIWAybMUAVYK7wI+gtYFUhsG58lQoD0Bgcky9AgOTOX0nEuO0ZT6MNmUi373/0k0b4pAw5ifD7OgnRgd/JSWnFIpYozIEJAjK2Loe+wwYPPEtMiyLG3LYxzz4xPo0HcdPgRMZua0DJkuQpzSsaexEwLxiMHwsPHxj2ETiDPNg+NqG1PKSiq1F0Zav58FEzGG6AVd21Hv99R1jRwdbFmIWzoGfd8ixvQGY8wMKkTGTXOMBB+SiKEdmEUcRz2HY2YM42fiOCYm/Q1r7S2Njum4SaNjGk/T974LqODH7+jjLcAypXsE+r6naRoYK4qkc8ckunoEypg8Y60UYblECIGzlnpf07YtXZfKSiqTSiRObctUYmr0g+Xq+jq1f7wvcwqS0oQY2dcNbdvN7Ul6CoayWrBaJ9AlRf9T6lEAttsN19cFJpO8ePGUxbLkhx/+wMXFNZdXV/z000+p+syTJ6xWBeUiR2UanaV+W3qLdy7N9zEVQhtDkecgBEM/CS6CiJEQcogCP1gyJTFS8uT8jNevX/Pq1SsuXr9iX++5urriD3/6E8+eP2O1WJPneXL08wIQGOMZBkt/dc3r16+p65q27Viv14kxYjJ2+5qm6/DOkWcpNaSpa66urpPga16ijaGsKpz3mNzgvD+wn+JY/tYFht6BGIUZiRRBYzKB1AYkeD8g5CEVaFo63r4tmFhpj/Zov449GFR46Ob2Xcqd7zr2Xce97yH8qRvvW6JLn3iO6e9f0hn4FvUn7ssTf4jNx44RuF/a7ss1+hby3N821z6Fzv2hJt7zvHtbP36Jfv3YOfOuNn7uOX9MFb5LG54p8+9Yuz4VbPyax/OXtk9en3iz/0KMEO8KbCUgIanaJ2BhikxGn5yIoRPU25b9tqVve7q6Z3uzZ7/ZU+8ahsGOUcxRcd453Oj0uKEf9QDGdAVBkvmWgognRoeWkrLIqYoCgsXagWFwWDsgRcTZBRAoMpMitWWJznJCBDuq3LsQGVwkMwalzJgWkMZntViyOMmQRiO1QWqDMqkUG0e6CJMjOTk1d0Xtpuh1DKmPQoTgA97FGWxwziNF2tY4GwjBJsE/qWZncLo3CWxJ4ERKG+lnsblJgyFFZgdCTKXo2qbHDj3VoiIfgQg5RpuTsKC6lX5xHKl+l0DjPL+5f35PqQHHdrdvHrpPOqxV75/fH7vvu+/9GN4Ul/Mjs+D4OCnFEXDk8YNLTBIfaMaSi9vtlv1uh1EaLSUiL7B9z367o+97ooyIkCo6CCNmPYUEFCUwKcZU6tF5PwpwSkK4fx2fxkuMcRY/PLxHcm5HYMIYNYIZ2TjmHN6H8bgx3SJ4optEJiciRxznnaX3qcqBs24GMozRaKPGspS3hSbd2L9mZFLkRcF+uxurmhQo9QwhBX3f0TYNdnTKd7s9MQSkEqiR3TOxKYauo9mnkojH82S6b3FkEkx6JxM7Q2uNdY6272ectCpL/uX/+BdeX1zyf/1f/zf/v3/7/3j+3XP+6/N/QsgFSsNytcKYtMYsFos7fTyCNjFitGaxXIzimR25NhA9BHBaIwhopWibhuWyIss1f/vPyOXVFdebG7a7mn/685/57vl3rFZrVqsVZVlSZDlN1wMtVV5w7a959eoVdV3z7Nkzvvvu92RlNYo7pnKiaY1QxJCYM/v9Hq1qpFKE4Ofv048Cl5NuRVmWZGVJnhucHWh8N87vnBg1JkiUSUKziOOo8n37zwPI8ClP7I+BI9J1709pgoftIR6ydtxq5Ad+/mPtY8/7OaqVfci+/O6xD9vDvb3M5qdqAH0SU+FLChC9zbH4kk7QhzoG73J+PvVcn+vYj7WHXONT2zH10d1+e5BNOjVfuePzMe37FIDtS9hDnPwHtfluGuBHXPtrtPvG8bF9DWyDLwV0PuQ7fyho+0vd8y91nfvHwoGdcDhQEEcQwftIDEnZO4ZI8GJ0oBUxaGJQOBvYbxs2Vxu21zv6rse7MG/onXNYlyjSKa/bIUViIQCjEFxEGUWRJ/p3jBqjFWWZU2QG2zsIk3ieJMsURZmT50lQLsszfAhcX12z39cM1iZNhawgyxJbIcty8qKiqjIyk7FYLikXK4rlEmmy0dEQCfhwByf/+GcSTrzriCfn2o89KfBjhPuYwZBlGRP1u+s6INHUBYdI8BR1LssSAbRdRwwpOtz3PcAs7KiVRkqBtWGMHIMPyamagAUhpu+QwJtJ8O84gj21/z4TQtza0T8U9Lw7r3/p9fK+deU+5+L4/2OmwnQvJqc6hDA7DoKR+T3eFxHj7LjtNhvaumG5XOKdZ7vZ0NQ1fdeP0XuNDwErLFII4ujcxXFcMDrHbioPCSQhTv3Gvnaaz0KIWxVCpjSYSYn/+H4fAKGJnRC467ZF4tGYSYDZMAy3xuBUSjUbBR2jFHTdgB9TLFJqjx/n/1jWcszbV0qxWCxSqkNVEILn5uaatm3nVAjnHFmWjUCemNNL6qZhu9mwv7lmv90hxCHlIs9znHdcvL6gaRvapqUfy2MWec5quUKfnpBlZp6TJsv4wx/+yH/5r6/5f//f/4/r62tevnzJDz98z9mTFVozz9vpe0/9PQzDOJ/E3E/GJGe+KEpU9MSoiCIgQ0qjyDJNDGndkiPA6bzn6vqa6+vrJADbO54+fTrf32IUjc2Mo6oqvv/+e169esXNZpNA28FzenaGySvKosCP4paRtFZURZn6o22xzmG9I8YEKO52O65HMcuyLOd+zExisoTgcC7Sdz6BTGiU1iidI8QozkgA/OzIH9bHe+beO5aBd+7V7pmzd4//NfczHwN8fE3t/xi77368D5z+FPsof+zIHtMfHu2rsU8dzI/24fbYz1/e3g2+Phy8O3ZWf01m1Oe2f4wxmJIcJmcY0uYoBohBYGSGj+C9IHpJdOBtokEPQ0/fDvTdQFO31PuWYbA46w9ggrVYP+CDR+l0NSUUqsgO6QMxbcwXi5LFoqAqS4xJzkTSCAj4YYEkQAwoJaiqnNV6SVnmKCkYnKO/2eDtqNEgBCpCROADOB8RLqBcEke01rGvW2yUdN6DVKjMkJcVWZ5TlPrI0WSmjU8565PdYu2EhCinPPCDMB4wK9IrlcpHNk0zR1SHpp3PD+CB6BIgoYVESEXTJKdgigIbcxDKO3ZwJqfymImgdcrNnoCO43E9ne+dY/3OW/cBKl+zvXMNigcQIQEJ4VYZyWOb+iq9HiA49nWNt46maXj9+jV931PmBZlWuKFns9mw3+3QWlNWFdYnAcGQZYgQxzKNB2HNGGNKWxnvSRo/AqG4JcR4lx1yXN7UmMlpdsAhNWI63zQuExvD3wKfQwjEOXVHzqkb1vZY28+MHakOjvQwDEQpCfGgPzIxb6Y0C2sttrPzvPDeE3xA7yTRWW5ubri6ukogjTgwQhKocJTzLxTeefzQz30UY2RwdmYnlYsKZTRZns/zJgoY7EDTtInR0Q/zfFqtVnz33XecnZ3xb//27/ztb3/jX/7lv/L8xTllZTBaE0JiHxzme8B7OwM2ITj63mKtHAEAA3FKlUnaJ8FbtABMSqV69vRJEkBEkOUl1gXapudmTPsIIVDXLcvlcqxmkc69VgqjFCbL2O127PYbhJQsl4KyLCnzAueSAKbzPcZIMqdpuw5re7rBzmMlVdtIU7zveq6vN8QoqKqC0yfnafwoUAKCC1gb0UahZAZYIBBjSpVI4MJxSg3Mi0c8pEj80na8D/na16pv2e728X37w1/THgwqfA2N/VJ232b9W96kf0v2oVHvR3u0f1R7Hxvka1yz3gd+/GMBieLot5id4+QgS4hJ/E8KDWoUqMPjho6m7thtduy2e7qmZeiGuTRdipwKlClShQIt07nDSKsmjuXjNEWesVotKIqMfFRPj4QU5bSWQiethSzTlGXGcllRVinaZ+1A17az476oUhTU+QhCIWWifBuTIaSiGwbq3hLFHlPskFmG1JqiWnByFjhRao70H7MHpgjlFP09dj7DWKLSOY+zdlTtj9ghRV6bpkGPzp5zSUciknLPZYyp3YvFrK9Q13VSw8/z8TsmdsPUnhACu92OPE/RXOc9QiT6uncW7zXeJ10AIQVKJBo68na1h8lRnij084h4x5g//vx7AYmvzO5bi94196d7P5GH/Rh9H/oB1w3sN1uatk2565dXGKNZL1cMfc/V1RVXl5d451guVxAj1qeqJGVVptQGmxz3KBgj7X5kCsjZsQyA0uFW2VE4AAlCiFncc7IpfeMY1JrAiEngcQJSgNvslXHueh9nYHBKIciybAY2iHFmFqAkUmriCAZMoMKx1kPvkv6BHVkPbdswtC1Dn0C2aXybLKMo8lHpJWmROO/Hqhiaoqxodnsyk9rZDwPOOoRMgrB5niOwaGVYLVcYkyWti6bBKEVV5SwWBYtlQd/3ZFkxa2A457i5uWGz2TAMA3mhiET6vme/399iUAghZhbDcXUQay2uH4jRM/Qdfdti+44YPCIkZ3vSZKjKku9evKCsKpq2ZxgSU2XoBy5eX3J5eU1VVZyfn3N6eoYxGd57Tk5OWKxWXFxcsNluqes9zgaGYUlVVZwsV7TGsK9rrPPz2Agju2bS3AAx39O27dhutvRdT7VYkJcVeW4S60JLnOsZusQ0yyuRNBVkSCk2cgLGDloy4wziWKjxl2P7HVIvput+jfuQR/vl7JGpMNp96M/j5Pjl7VvaOD3a12H/CGPm7gZ8eu1rdcrva9e7kPSvqe1fzERyEOK0ix8rPUgh8R6CBxFTdEoKRVQeLy3Enq7t2W9r2rpl6Ie5PBxAnmdU1YKiKpAq1TmPftzceo/zA0bpkaFQUZU5zg00zY7edlg7EJxDBDBSUpUVMRYoBcOgCDFRq4VIzs5qtaKqFmQmQ0qdtBVsEmEUSHyIDF3Drm7php4sL1mfn7MyKRIqVKKg13WNECnqN9kMHDiHUmreiN/SJAgWZwN+/I5EgfeRvrd03UBs+1sie0IkboiSjPXpU9Q0y7IZSNhsNnNEcWpDAmxSpLTrmnm+mSyVIszzDGM0wagk8OAiaUt10MWYnMljZ2Nq062hMe07uL3vOAYWvhV7V/oDTN/1kOoyCRUmh3sUFXUOO1jauqbd79lutjNtXytFnuV0bcvlxQWXl5f0bceiqshNRj2yECYdB0LEZCZpmgB922G9mwU9J1aMUJqyOqyrk5M+RfyPv9NxydLj1IjpuGMR0WPGyQQqiIRMzQyEpIvi5vOVZXHreiGExFyKAa3GCiZH15t0DYZhoO0SqIA/sG3c0M/XmsQWszwHKciFxHrPfkztmRg4bhiwzrHZJJ0KrTWnp6esViuGYeDvf/87l5eXtG1LURTj/EnspL7vubq6RikwmeTs7JQ8L3Gzpokc29OPGi4qlbsMnrqusdaSZRlVVaUqFxyeH3P7nMP2Pc1+T9fU7LdbmmaPHdJ3TyyBDKUNUmlAsl6tWSwF3oUZlG3bln2z5ebmhrZNDItnz16Qj1U+Cq159uQJzlour25o6o626xiGdUovkZLlcsm+buj7tCZ772maZgZNlNKzvgIxlfl1Lh3z8u8/sV6vEFJRLQpiFAyDpxsGnJdIEzFGoA1oIxJZQUyJAEe/PyY34DPY3UDso+/0Ze32s+OQPvW1BMQfQYVH+2rst0Tp/pbsbQ7dY/9/Pvuckcb7HJJv+V79QwAKMJaPZFSzB8aqD0IqlMwJQhCDhmiwY37tvm65ub5he7OhbVskgqIs0Mqkkm9jJCzGMNOk265N5elGEIMYkMakPGQF/dCx3225vrmk69r0vhBJ5E3nGK3p+4i1HU2zJ+LTcUSeP38+b/ITm0BhTJ4ACOvpuo66bmiahqYfCBGQGmfdzBgQQsyCb9NGexrDUx3348gvcJsqHw/zaYrwTiKL02t9389RYzOBGUIkCvnopFVVNV9vymM/Fm1MnxcodXAgvfcorXCjZsKkuyDkQflfKQVHefJ30yDuiji+c8x8Y3PjXYDC3ef71F+TiOHU99YlIcTBJnG7m+sU0Q4jTX+xWBBD4PryipubG5qmoRhV/NO97ECIWXdgugdJbyRVG0nTL9H/8zwnLwryvEiO5qThMDEKRoDqOCXimFkDgRD8XMFiEjVMwNI016fvzSzkKcLtdBBIOiZq1PCYwAY/MnOGYWBwHqk1Sqo5fWECw/quo67ruZqKCHHu06ks5wQ89H2fqsMohfcH4Gs6nzYGKQWr8juyURMghEBRFFRVhTGGqqroum5uxzTXpBRIreiGnlcXF0QZWJ+esDo5RSgF4/vKGPKypFwsUEYljRhvETGipQIfGLo+rWNTeopITrWUkugnnQFGFlC6X9ZaurbBDgPeRRASpTOUzgBBViSWwWKxIMZUySWEwHa34/Lyir63OBd4/uLFLBqrteZkvaZre3a7hnq/o+9abm7ylMZVVTiXxllRFIQYafuepqnphp449nua9xKtMpTWSZNmXLNQEudWCAHeO6J0SZgylwg0UsmULjdVixBy/P5T6oMAIcb0h19+P3A3/eFb3pN8TfbuwNGb/f1rgwvfDKjw0A76nHklHzox3pVP9LXku3yN9raozUPsbf169/Vfov8/V/7r+8bRsX2O7/TBffMha9UvgJ7/2nnH8/WnZtzXhMgn98O7Hha/1EP8Q3MmPzT94SG06c/dxved5/5zTVGiB56LdHgMET+OBUkShpPCUORLhj5ih8gweOpdx9XVDZubHVcXr9hvdwxthxQyibaZ5NBGoG0b2rZGbTWBBCqE4NFGkylNZlK0PznKlv1+x367oe/2aKPIM43JFLlWLKuKRbFAiEjXtzTNnmHoadoGrRVTusbZ6UBVLshzj/ERpfNEve579k2N857lakW1WFMsFkhjcGPeeDWKzk056RMLAd7MZ3dHm/E4prcbbebet7anqdsxr9mnYpwjMyGMzl2R55RFgVZyZh/0vcX73XytLMvmCG7btmOd+n4Uc8ypqiXGjPTyrifGRKNfLBYASCFBHsaDvMM4mKLhb2gr3BpGt7nEbx2/0zHvmvPHa9HxIfP/8ejA46jnfa/Fw98xPkjdPN76+1CpSYwR1gTsOJxL90MrSfAOO3Qpeu0swVm8T3oKbdPM7IFMa26urrm6uqRrGqRUlEWBkpJhFAwMU/dmGcRI13VcXl9T7/cpgp0Z8jxPwNLJCcuqSpR3axn6IY2diV0gUhnUPM9BhAROdD0uS0yVvu/w0aGkTNeeS2OKVO6Q41s8VlmQmhjiCDAojBEpGj3qiWw2G5qmpev6GdDqu45usASS9khmzJiqoen7gbquGYYBCWgh8Yzzcb9j6LuUAjEMcznMfhjwMbJcLufyl0VRsF6vKcoSiOgAZ2cnDH3Pq1evaZuGYRgwxvD999/z4sULQvC0XcP19TU3V9cMIqQKMUYR/MBms+Pq+hrrLCbTmCxDaUmWa9YnK86fnIMIbG6uGLp2/G5qZKsMxOBZLhcoqQhEuqFN6SshgoDSGIxcYJQiMwat1DhqBS4MWOvwvaNprtntavK84smzpzx7ck65WLBcLsd1QNF2/czCaNuWF999R1mW7Pd7AM7PzwHBxVUCs4SQjJlmFOWCvCgoywVVVaW0rhFEmEDKrutp6j0hRKrFkuVqibWO3X6PJ9J17QiAgjJQiQypIsEzVr0Z06eCQihmACFOZAXxlufS0dSO987998znBz5TfwtgwkPa/zm+40P28velvt097nCeX4mqcse+GVDhW7K3Dbh/VBGTz/l9f0nA5l1U7fvo6A/9/Ndo9/Xh52j/255xvzUT0z7/Xcd8rmt9JePqY9rxpdIffsnNjBDccayOH/iSyfE+dtQiERccPgaU1CiZg1eEoFEiJ4YMQcT1HVcXW16/fMXV1Q192+BtjwgegqNpU/QyRS4t+32Njz6VsfPpca6ERhcKqQTG5OR5Kv94eblh6Hv6tsFIQZlX5AaKXFGWBiUlRgiitzjvGdqeuq3HUnV5io5GjcSQmRKtcwbradodi0XSCyjKivMsxxQFT5+94PT8nLwoCSM9XMmxxF2Wo41EGkWMoEYBRTULskXs4FIZQpUiukNvU5m9vsY7S9d07PY72jHdQSpJpnMyrVFFhSKVehRREFxAmozFYpmo184TOWJ3tA11vQfiDABcX1/TNi2r5ZInTwInJyvWqxPyPGewFj949ps9UiZaeFmmUpTeeYJI5QWlUiiZUlySUn8AIVNuNEfDZMqJEbcLJd8GJg7gS4x3SipHOadVCyFGNrS4AyDcmWPitgjh++0daQ1inBfhaG5MIEuIBJ/upUSgpUjq+EOHcxYpQKqcGD1dnSLAQgjsMLC5vKRvG0SM5MYgY2RzdcVuuyVYSz6OG9u1NLstMUS0MSAVUUBLDUDf93MUXwhBdIFCF6io6PYdr9pXKHNFVhSIEXyaUnOKokjipWEs1zr+dK2YmS6MkXLvA34SDhWJ5h5jREiJkhJtNEEqYvB4H7FhQEYxCz/GKLDWQxAM3UBbJzAlz3OqrMBok9KbYsQNaS5D0l9JqT0RpdXIFpBQ5ATvCN6x957ODglwUQo/6odMAJ/ROc4GXr26IPhAxLMoSlaLRaqwog1nT54iJdR1DSFpq/RdS/SOqsiJqwVXNxu2dc3p6Qnf//5PrFcLqmKJ7SyF0ZysCrT03Fy94vLqNSEEyrKga3t++vtPKAnPnz8fKzg42rrF246qLMhyA9ERhp6+75JQIsUcpS/yCvMkzfO262jbAec8XWe5fH3DzXXDq5tLrq9u2D1/xj/9+c+c/v6UVbWiyCu2u93MVmnqlpd/f8litaQsS/I8Z7VaUpYFQsBf/+NHBudQKqNpWl7+/SdMkbNanlAtl+R5wXdPn7EqF2y3CVhRyMSyubnBbizWtiyWa7JM42xP16TqEOWiohQZQz8kNpjWmCyVmIzCgPD46JN2i4ggUmWfNAkFIRwczMOzNdwBFO4z+cYrH/tcfcge+WuzX7OdDwmQvhmEgbfvLH+dfeJnARU+dkP4S22OP+U6v+QG/kvRoz/3tT6nM/ExnxdC3NrUv88Zfjd96P3XgvsBocmReZdD8xC2wcfalwABHnSu+GHL1Tsd7V+ZqvUQe3BUfv79Fsf5ga896Fr3tOl9rz1kvHxoasXHMBYectzXNh4OD/ZxAzetP/FulPcYcLzTl0qiokCgiTExehUSIQzeBdq65+rqhqvXV9xcb9hvd7ihQylBU9dc32zY7xq6Nm2mfYhImcqnGZOhVHLIlVaoXGIyhVYK7yK73Q7bOQSBwuQsq5xFlWF0RKuAMSna3rVJJMx7T9t3hFGQrVwsWK/XPH36jGfPnpJlOdZZvAchFERQSpOVJad5QXWy4vzpc5brFSYv0VmGEBIZJ+FFQRCR9FFx2OOO/SyFIGrwY/pDDMlhc87R7WuGvh3Lt3VjSUk15ik7ZEjR37Is8CPtu++6RBPXHq2n8n+KSJjzqr13M1OiKApOTk4gQl03SHlFURScnaVqEKv1eha8m8TwhIizBgTiqMpAPGgr3K1q8a5Z8b7gxJsRqkM4UtwbtYpvXZveZnePjrfeuYcxxS1ew8yqEEIQYhJDTJT/VDFBifReqnDS4Z1FkqLy+90eOwwYpZB5Amz6rqNuavq+Z1klLY6h72mbJpUT1QaiREvN4Dxd39G1HcNgCTEgRYr0aqVQQuIGS9e2ifpvDHnZYzKDlKmax0CP7YYxLUERQhxTHaYKIBmmyFAyiaP6kVkzpUBorecxMImOSilBCLwXSRxSCKS0hFDPYo1d085/KyHxQiKNSYBZHEsJjroQYSoBKyVFbubqJgBZllPkBcaksqd5ns0R80mkdBItnQQSb43VUURSylS1JsSIt45h6Kl3W5SSSBhTL/YM/UBRFqA03/3ud7x48Rzbd2y3OzY3NyyXFctFhUDw+vUNf/n//o2XP73k999/j+0Hri5HNkTf8+z5U4o8ByJD1xHdwNAriBFnB/q+ww4O226JgaRzUpVUy5L1yZrV2QkxSuzg6FrL2ckTVqs1L//+M5vNNdvNlr/9+CPee549e86iqijKksEO1E1DU6eKFoOzWGs5Ozsf+zTjyZNz+r7j9eU1Xd8jVQJ++q7nx+sfEVJy/uQp52dPWC9XSJmYYsF7sjF1ZGJ2+XAzp2JprRn6HucdbatYnuQgFhRFxFuwRKQOSMV4T+QIKhzERFOp4lEnRByvE+8DFD7/M/p4j/zQz3xp+xbAjnexNt/syyMayq0Ax5dt49vskanwaN+0vc1R+lAg4VOu/6EpCe96/6GL3C/1/R7t0f4R7Z2sstsYQnohRlKU5zjP5fDZUZKRQCQVlxzzomPauO/3NZubPVcXF2xvdvRtR7BJrO663qWSZrs9dki07DiypdRY8mwSHYSI0AJ8xPeWIBx929PWDUZrTlZLnp6fsahyjALnBoLrk6M0lovoraPvelzwlGXF+dOnnJ2d8t2L7xJIYAxt29J0PQB5XiC1QmpJlmfkiySuFolJ0CxEVlpTFBlKmplqHAhM5PApZzyEgJISopgjwnFkLSShvp6+ben65pA7PopdihFUmJwiY7KZTu69Z7fb0XUd2dhfJjPzxiupy6eNutaak5MT1us1zdOay4vL0UGUowaEmcGDSSPBuUQpn0AJMYXuOaQ83E31eMj4m/6++5y5PT5HkIFxwzmC7veO3c/2qDhm48RDfk9qXKIsiIMY48SJcJPmgPfpsLH9Xduy3+0JfmTkNA3b7ZYQPGWZcuGHoaduOoahQ8qDHgfAMPa91ume1E1NiCJdL0Z8TBTxcXeQ0l/CLjn3IZAZQ5Z7ulEgMMsyjDFj+UI7l6Scrqm1pigK8lwRfCQEO4NHx/f6uLQkHDRFIgLvAZmc8intphnTC6I/pMlIBO2YoqONRmeHPH8p9dwe7w86D5NQ5NSWtViTZWZuS9O0XF9f0zTNXM7S2TCLo04CiYsyn79DnIQl+w5r3cge6lFSEILHhaQ3crJac/b0Kefn5xituHy1wQ89p6sFSj4lz3LKMse92vHq55+5eHXB86fP0EoTnOfq8hI79IgYePH8OVorur5n6AJKSYghVbYY578bQsJ6paB3DYEVq5M1ZVaBlGglyI3mdLXkuxfP+OH3v+Ply5/58W9/o24afvzxR4Zh4Pvvv+fk/IyiLBBS4L1j2PUMbRpbVdXRdWnuLxYLfvf99wQkF5eXCOlZLvLEcri44urqmrbrcTYBFkKk6g95nuNDQBmD9579fp/SUEYBS2PS+V1M96TrJFnm6AuPlI4YBIqD4yZkYkSNNVOO1oi0rqYsHMHR4H/HInA8px/ta7WvDaS5a4+gwqN9kyYmtdvj175g5P697fkFrv0IHjzao/2ydp/wVJqG983Fw0buzc2ZQAmVfC0kWmmUzLAW+qZnt6mptzu6ehQYGx37umnZ1zX94FDakGXlSN+Pc7RUKjGKn015+47oPTGmaKl3lirXnJ2e8OzZE85PTxAE6mbPYHui90gJIUScjYQIxWLJer3iydMnnKxPMHmGznJuNlv2+z1N16GVYr0+odQGneVIo5FZhjIaFyPbfQ2ypVwsiULS9j1SqLG+fIbUAiEFRDmLI3rv0UqhdTbqKKRI7CSA573HZAZEgRQKn6fo82RTeb4k4DggBGOZS0PTtal0ZvApv9vqFGmVgqoqsVYR4xSBTtFE8fwZT58+oW1alFZkuUlpDlKS5SmiLcaydWlzL/AhMmo13hpD72O1HR979/8p2n33mDgmUwtx+/jb4/VzPzem/r7L0BmvN2Jsx2zCCIR4qFgQRmFCYIycd0lgMQa8tbRtg/eWvMgwWkEYAbDgEBLKvECrJJIptSQwph14T9d27NueVPghpZuYLEObxCiw1lK3Ldt9cqiRMgk95qlChFKaPM/Is3SfnUtCh1prqkVFWVaJ7SLUKLqZ5k7qBYlWh/GYgCaIYawq4pNzF4lIqUFKxB02S2Ib6ZnZYJRCyVFrRMkRDDtQ2mEaW3C8LkmZ0nyapqXr28QG6ZNGg3OpdORyuWQ/6UxoTVmWLBZJE6CqKpZVOZfM9M7RNg1SQpbn5Jmm3u/puwYpJc+ePWe1XLBYLinKkrpuuHx1w/XlBVWZE4Onbzui85ws16wWG7q25/LimmbfUmQ5J6slr36KvPr5JX3T0DUNT8/P57EipSA4S1039H2HQCBFRCpJcJH6esvl9SuKMrVjsV6RmRwtNJkuWCwXLBffc3Z+wvp0zavXF+y2O7b7Leq1AiVYrVZorTBGoZTER08Ijr7vUCqNn7IsWa9WhN8lR3y736NURmYyFqsT8qLg1esLXv78kpubG/KyAkhVMoxhcIfyodT1PFYgabXkUuKCQyLoW8eWGuc8i0VOJhJoKYRCxnE2SkmMbgRp4wwzcuv39OfjPvJbs/tEGL9Wf+ARVHi0b97eNrl+KQ2Lz5nP/SHn+loXlUd7tN+a3YoOcE+Ky/zvFLWd5rCcTgBBIoOEICEIfIx09cD2es/V1Y5239HWLbYbGLo+VXdo24PmwCi4mPxIjwghRWZjYi8IKVFK4qzH9Q7hHEpLVssFZ2drnjw5ZbVaIAi0bUfftXjnMCZHK52i7c4iZBIde/L0Ob/7/ncsFysQYRRc23B1fY0QkvMnZ+TFApOnyhVaa0yek1fpNRcgSkFeFiBgsAPBQzYK2emoEFIQg5ijwTFGPCCFv1UdYKKTex9Qo/iZ1gYxnstP59QJQJjE6NJ5fQIPlEzpEN6RVPndyDjIyDJDnk8sCjFHFrMsY71azjXn86KgKIuk2C8E2miUmn7USK9njhgflx48BgYeOubue+1NZhyHiOQvZvdRbsXs2AohiRy+cwg+lUEMgRjHMogk0ChpAXiUEjgXR3DJkWWJ3SKI2G7AB4uUicJfliXLxQIhBPW+QapUhs/aAeuTACTjGMmLgrwoUCrpETR9T99b2r4f51JiOrBnVPBPjl1RlGRZYqbkeU6WFbO2SPCRvh8Qo05CihjLuVrAdC+MSalEIT9UNAkhcXRS+k3qvamKyDzmrZudzkwbzJhGkVJIwlG/JsHLqVQqHNqRZRlOehhLce52Oy4vL9ntdkCi6+d5PpdWNCOQMaX0CCHQEsqypKoqpBB0bQInEJG+bdlubrh4/QpC4LvvvuP8yRnee169fsXFq1f0XUOeZ3z/u+84OzlBigSoPjk7p97V4OD1z6+5ud5wsspYL5ecrFZcXLxmc3HJ0La033/ParVKzA0EwXvqfRKl1EazXORkuQYJ3dCy2W642W4ptxXZdclysaQqFhiVU9Y1RVaAVLz47gVFVbHdbqnrmhADdb3HZAZt9Dh3EyjrvMb5AeezGQAyxnBycoIPAak1XTuglGK1WvEHpagWS16+fMnF6wtcuGS1WvHixQsWRUFs6pn9MqVCTKK0ANWiGtOCLNb17PYtIaTnToyG4AVCmjH9RIBI7LUYPWkFfZteysRGeLRv0b52lgI8ggqP9q3auC6+D1B442NfaON1X2ToY9IgPjb94WtdYB7t0b5Ve2s0IB45VOI43WE0MR1z/FmJihohDc56mqajax27m5rtzZ7NpmZoLX03YAePsxZBijY6G3E+4H0SHZyEDIUAH0BLiRICJUAriC6lE8gQOV2u+P53z3j6/AyTSazt2Gw3WDsgVaSsKrQuEkthaIlIQowM1rNvOja7hohGaUnbW5TJefL0BVVVpTJxixXSJOAkK0rK5Yrl+oSsKNImV4DSBiFTProanRljDKniZcCH1M8TlV2KBDJ0XY8bHZ6+szRNQ9/34B3E2+yF6V4Z48jzfD6X955hSAwIk2dAQCk939dE99bkuSHPC6qqRCqBtanihDFJQC8vM0pbwKS+Lo+0MwRIJZAqsRaO1+NJQ2ECRaYyl+97Nrwt/eEuW+Gurs+XZShACrO/KeYmADFSrOWYfhEjhBgJc5lFD3gQERljys/3Du9S5YQyL+hiQycCWgmEMolWP3S0TUcINpVT1YqqrFgtl3RdR9e1KC1RRiJUhs5z8jJQlAvKMVe96zo22x27/Z6ryxu6oceHdB9DCHOZVzdYiNBnA31nKcqc5WJFnuUEH+i7YcyNB5OlyH5RFWgjxxSaQ4rEdD+mlJdjfQ0XPF034EOYQYXp8yEE2tCMJSUH+tAeUhqCJ4o4j6EsK2Ywou+HeXxN6Rla6VlTwXvH5eUl2+2Ouq6TDsOY7gCQZyV9389MncVigbUr1gGkVuRZTlYUCbQLljIvWFQli6rCDT3L5ZLgA9vtluura4L3nK5PeHp+znffPafIC7q2RSvN+ek5fWe5uLji4vUll68vKc0ZmVacLBesqpK+bmj2NZevL6i3yQknRrQ2oyCmR2mJiClVJCtyjC7Ic4cLHh8EF6+vubneU5YLiixHS5WAIW2I05qkNauTdeo7JfHBYYSiKDKyTLOvLUMHtizwzuFJqVpKKxbLFavlCoRku9nRD5bBWYoy47v8+ZxG8/e//0xd19zc3FAtF7PuhhBivn8wlsPsOqrlkmqxRCvHYDN8sKP2jsRZmdhqgyQoSYwKFcOo95rW3CgTU+6wXkyz9HjG3rXHPeS3YF8zSwG+MKjwvofbb0E1/3PacX/8o/bBh9p9E+w+qtD0/4fqH3yI3deOz6Gf8LbP3v1+n/O7/VIsj0f7bdrdtezXHE9fBnAbxWKPWAnHAo1JfHD6X446CgZNjg893a7m+nrLdtNQ1y0yGgSe4GOKTtkkLJfyYVMuetd2eHvIk1ZakosMpXNMplAqjjRrR1EYTosFP/zwO374w3dUy5zN7orLi2v29R6tDVW1RCqDs1Bvam5uatq2Tc5IXuBD5OZmw9XVNcMwYJ3j5OSEZ8+fc/7kCYvlIjnvAkyeUS0rVus11XKJyfO0uQW0yZAyiTNqIQ/idQRiFBBD2hiPpeCAsVa8G3O9HV030LapdKQMieKbhBvtUe64ZhiS+FxVVXMKg9Ya65ITkJy+BCqkzw/EaEb1fT3240h79n7WY1BKsVwu8S7SD8MtCrpUqZrDnVF3a0xMc2DSYJiPes+a/baUh7fvFW6LdR1/dmI03NfOu+d5e7uO9UKma41RUXG4zvS+8B58IAYHMUVQxSh0KglE7yA6jASkxCuBkZKoFNEHuq6haZJgoxCC1bJMJfvKJNLYdaC1YrGoyDKDlBKjC4TMMKbAx8h+n5zom82GumkS9dx7Bpci/MMwEJFoqVJbx/QAaz3WujE9xwGbeTwIkSpDrNcrVn6JHsGnKY1nGl/TWEv3n5lV44Jjv2+w3iNivKUPYa2lrZsxJaSHEJHjnEdA4KDbEALzuPLez3of088kKlotSpbLRdJJWCz4+edXXF9fs9ulvgkhoFXK+Z9YOqvVahQhbdnublhUFavFkiLLCCEy9C2LRcXvf7+EGOm7ltevX7PZbDBGc7JKqVarZZqLQ9+x3+/o2gSSLKqKS7Fhd7Ph8uKSk6XGW4sxhtUiVYvQxtC1HfU+CSd6F1kuF2RZPqecNE1DtSvTeqYVNkhcBBEgxozdtmO/68lNgRQiDVMpafuBKAWnJyecnZ2l8pxjmd6JQbBYLNhutyOTwNIP7QgsjkNeKapqwcnJGqKgrhvsfk/bdgiZxuUf/vAHut7y88+vePXqFYt2mcpqjoDOpAcy3fv9fk+5WFBWYxoKC2IMCYzToJVECkFwguAVBEkU8pB3JBRSTCkQE9gIxGOB888HKjwknettaV0ffL4PbNv7zve12+cKGH5Jv+euPRhU+NyNeOiX/NqpHh9in9KH37pz9zGaA+/8zNHe6a7zPj3EP6fdVe3+FHvfWH4oCPe5EMvP3Vf3ne/u4vih9+vXGP8fwgYRIinW32fv+9zd63yqfen7+TnbeF/f3HVu7jv2LhtoivR8SPseOg/ffX/uzsnxfsaJBp8ouwKNdxC8ZWg9tvfYPkBQlNkSiSJ6wT4kZ8Jay9B3tH1HXdf0wwARslHdXY6XlYAxilVVEoWjbRu0jJw/OeWPL77nz3/6A6vTJdc3r7m+vEql4OKYt1vk1LXl558vubjc0LY9xIhQmrKoOD05wznHTy//k1evXiGE4NnzZwQhcCFwMgycnJywWi1ZrdeUyyVSKfpuAKlQRo/58wNFkUrzGTnWn7cWH9yoaaBQ6nAPvXNz9DZ4n1gXUs4MhFybuVTfMAw0TeqzBMb0WNsTo+f0NKV7QCqJ52NiLeR5jlJqVrv3wSMVZPmBup5lhhDUXFliAhqkluhcj2yFMQVjAgx8HEEUjWQqjRnm3Pi3MQ0eavfpKxzOcYhICjGtK9y55u315l3r8fHn5BH7IsbkrQnk0XUFcaxAIKcpEQMxeAgeokfgUSIiZKrW4K1DiADRoUVIeguDJXpHpgQuBrq+JbieItfkKomclkXGclGgtGK72xKjwxiJEAVQjG1SSJnhXKTd77h4/Zqrq6vk6AGLRYVoO7ph4GazY7/fp3KoeU4m9axVkuf5XBnkWHBRa01VVaMjmiFrOe9FJgFFYKbIl2U5V1iY+n2wln7oE3VeiDlynZgXHdGHQ7/7xKQQQiCVRGfp/HVds9lsU4WHoiDPC7JMzs6qtZa2acmLgrIsePHiBWdnZ/zwwx+4uLjgL3/5C//2b//G9fV1mj/9MAMixpjEkuh7jEllYNerJevVkkVZYowBkdIxsvMzVsslCIHODKv1muUi6TEEZ3EuRd+jc+x2O169esUwuFlDQEhJXdf8/PIlhUmpH1VRUX5f0fdpftdNi7NpLoaQGFrOetq+p6kbpJYUZYnKMgafUkeEklTVkizLkTL1sdGaTGu8C2zrhqZpePXqgtPTM54/f8aTp+ezfowcx74xiTGT0sUCJsuQQtO2LdIYhJBok2Myw4k+QWhN171ks9kACew8OTmlrhsuLi4IMXJ6fjbfw8HaI+HPBOq0Xct+v+f5sxWr1RohwNoBpQRCgxABrQVaRvCRIDwxJmBBiAAoUn3XSAzzpATezpJ62+PwXb7Zux6hX8RnexMz/aw+4kODgL/EPu2hjOf3ne+X9p2/KFPhYzrjW3eeH+3L2JcYF7/EWLtv8/i50MfHufJov7Z9iQfW26Ibbzv2Y+fBp8+f+3Peg08OnRQGIXXa7HnB0HmCDfSdxQ4RgSYzErRMaQ/W0TQtu91upPq39HbAxUNdCSkEi6IkzzKkEhij0BKGvqbrGhbLkn/605/44fnvOF+ekOcZ1zdX/Pzzz/TWUi1WIAQ+wMuXF7x6fU3bWpTOODk9RUvJ7777jhcvXhBj5Pr6mnq/R5BExhhzmpVMFOkYI3XTklUlxnu0VkTvoe/BJkX8vCwhQgyBYaySMNHhvXekSg8pz35y6vW4WTejAxc8MxiBm6LJdqZwT/oFxphbKQfW2hTd9R7rLUpJssyQ5ckJgEieT1UixNE9FTOrQY/nlFISp7J6PiBHB3Jaz704GoviUPngfUy6D7G7n5m+6925MoEZb9NleN/m+b73D6ACkLg44/kn0cU4RkIDIbrZofTeEaMnigQ0CDxaxZGh4oneEZ3FDz22abF9C24gkxGTG5ARfCL+ZMYgoscPDuET+0ESEm8oxtHJiXSdZbAxgUiZYbms8MHTtB1t29F0PX3fUeQZi8VzhJAE5/CDm/u071PZxUmvQEqZWDzjPZ90Cpq+QSo5q/tPoMQ0LmYBUq3nOeO9m8e5GY+dWA4hBNqmme/jxFQwJuX6++jn8zqXhEyne50qBqSqCIcSmIfrCZE0Er777rukF7Je89e//pWLiwturrdznv90ru12h9IKU9fsthuuq5KT9ZplVbFarTBa07bduCZIvv/+9xijKIsc2/dcXb5m3w/EOBCsw/sEHLZdS9O2DENHFCtMlhgWxB7nPFlWUJZlKgc6VuAYrEUQQPQgFEprSqXZ7VvqxrLvPMoYAinib33EmI7FYkGRZ2ilKIsCtczJspzlUhIibDY3/Md//Mj1zTX/NPwTUsrE8FgsWS5XXF1ds9u1mGAwpkgAYYhYlwAPYzKqUdyzaRIoBIntMa1zZVlwfn6O957Nbsvr168PaWAzkyUxTqy19F1Pm7V0bYNWqbqHVJI8L8iLDGRIFUdIQGqwHqki2qiRKWSJUab5FQ/rmhjn7qM92peyX1xT4V3oy6OT9Nu0LxE5PVaW/hybsy8x9t4GKHwO+xIgxaN9vP0jrlwfy7j5lHN+rs98GROzYxOjRCmDEhk+gLWBoR3wwwgq2AgoJIIQBV03sN/XbLdbdrsd1lqESKUOzUhb984nhfT1cqR/B7wb6Lua4HvOz1b88Yfv+fM//Ynz01OEj1xeXPLXH/+DfV1TVIkt0HY9F5ev+c+/vaQbHFW5RBsDCM7Pz3lyfo7RmsurK66vrxEIzs/OWa6WZHlOVZSURUFRpMhwYgu06CwjG3vCx4BUBgSIrkcEsP0wVnMI6XuTItQRgXeJUq61Hn3W9LfOc6SQeJ+cHGstfnDYYaBtUx35tm0ThT1GiqKYc8IT8OAQMjmcKRqYU5T5KNBYjtHgg3OeHEKJlCCERCiJ0upIB0EiQhy1ExLQIEfqslQHh1w+AFSYjn0Xs+sua2d67/i44/fuu87dY991/PuiXZE4Jf6Mr41AwlzNwRNDAgqCt3g/lctLP8E5RPRIBDEGYhiIric4S7Ad3jb4oYMQMEogpAIRxhxxkAK8TeOAGJCEVAZUCkJqVGpPcGilqMoMpQQ+eNq2oW4SEHG6XnF6dorWGUprdrsdN9c3eJmi3H3fp9SbUTx0itZPooVCCOq6pm0bsjKjKFNawQS8TFHnCeSamA8T6CDG9BohJXoEFfq+nwEMEZlTM3xwhHhIc5DhMFandIpJ6HQYLEIIttttGuNSpUi9Sv19GAcJxCiKgmfPno1jVs9lXacfRBrfkqTrUrcdjIBDcpjdqJMgOFmvefHiBcvlIkXUhaAoKxgrNNi+S+cnsttvub7ZYK1n6Xr6oQOxhHEtTI65xA4OHwIBcD5gB0tvLRHBan1Ckec8ef4dm+2e7a6mawaiSGPBB8HNdkPd2qSPYJIWR4iCqgJpNIvlCT4KLl5fcHW9Ic9epkobUo+VajIWiyVN085ReSkTWyTGBHTZcTwqZYgxgU/L5RKpNJvNZhR4XbBeJ90GhKBum1n8VY9r1fFaYJ1lGDr2uxuIId3DkQGjtcZkGmUUPqSSxASStgQSEZPw6fggYmIo3JnRd37/I+5gHu1L2C8KKrxrk/kIKHz79ktEDN8HBnwMjf5rG3tfW3seLdnjffl17Wvp/1sO2RyYTht1KSTJZVLEqAhB4VzEDgHvwFlwDmIQBA9tlwQJt7s9u33NMFgQgixPiuZSSrquRUiBkorVcs3Z2QlKSurdhu3NFVoGnj8/51/+2z/z/XfPkRLqest+u+PHH//G5fUNJydnrNZnDIPl5uaKn366YrvtWJ2syYqS3loISVTv5uaG6+trttstwzCwXC5ZrtfJ6ZdJ9yB4T3QelWtkplJ5Rx+wvcXHiHAOrUdNAutomzZFW8eom1YiZeKrQ2m+KV0geE8MqRSkVildomk6miaJ1+FSDff9fs9ut6fr2ln/QAgxgwpZnlEUOXme8peVUXPevZRiZCccR/NTlF0IOQIccizVFsbUgQRAKC2RUcxOdUo3OK70cAic3AUN3gaA3QcM3/3cfSl4UwrC/WlEb4zcO+P40M7JqTn+fX9Dp/McAIUYQ2IdMKY7eIf3Kb0lBJdew+P9gLMDgghSEJ0lDh3B9kRnwfXI4DFEophKhY4VD0IC65yzKfruI1ppooopkq+YgY4QBRgBUuGcp2sbhq4h2J5MKc5//ztOT89R2tD2A/u6od7vEkihBDKC0qMCSpEqg2RZfsRmCXR9T9s2OOcoqpJqUdG23TjeCtbrFTGC1qnsqDEZWpt5HBVFmVgcMVXAmARHJxp8keVz9RJvU6nM9N0CgxsO1R1ccv67riPGqYRlSrVp2xZrHc46TKbHtiVQY7fbc3NzQ9M0M4BQVRVlWc6ACoDJc5RKeiNKqjGtxc2CglIKEsEnzCyLvCiQUpBnGpMVLBdLtBLsd5s0h72lbmv2bY1Smt4N3OxuOK9LSi1w1rPd7tlsa7zzOO8pipIYBf2wS+uh1ug8S1VnshxTlND0NE3L4BwIBVKgTEY3WHpn0RLqtmVf78mLnOVqyXq15vT0KZkpuLm5pm57Xl9cUpYlWmnOzk45OTkjhEDTNOP8DvPa0VvPYAdU3yGlIs8znj17yma75er6mv1+j1KaxWIxp0rlRc5mt+Pm5obtdosbNTqm9BoA4z3Be9q2HhlVAd9BP6Z5rVYLFstyrHajgJyIQ8hAEBFwJKQB5CwoDAdW0fT3NJ+nxeLreMY+2rdrvwiocJ/j9658vkd7tLv2xhhC3Fr/Pgdb4VuzX42tIHizpN6jPdpnsPdpLLzv2F/SRqb16LylMnpCKgSaGBREhfcCbyEEhVYFXgyIUawueEvTtGw2W/b7PX3fo41htVonR1akDaDWiWZfFSVVVRJsz75paOs9VW744x++51/+5c/8/offIQm8vviZn39+xcXFJVfX12hdslydIKXh+vqai8s91gkWqxPKckE/DAy252S1IjOGer+n7bqZxh1jxFtLXpYopfDO09R1KqmmFHlVomV6PUYS9R9S+6U8pC0ARZanvguAFGhlUFpjxIHG7wDPwbmdAITtdkvXdQSbonAxxlFnQaXorhAsFuVYDrCYWQlT1Lio8hm48D6V65vGVghTdYIjGx3oA61+TGuRAkRyWGMcmRdSzODC+EXuHTNvW6c/RN/jmOmQvvc8Gudj3vZoe/M6bwcUjo+dAA05pn8gDoBCjOP9CO4WQyE5San0aYgWazvcMCDH1AlvB9wwEJzFW0twAzImhk5QjOKO43cLkRg8zgZ8jCilkYACgkg/AoGQEpAYKRmso24b6u0G27eUeRLuLJdrtJI0Tc3NZsuuafDeUxQ53qbfU7rLBApNqQnOHVT6nXNjdZEBhBjTlyZn382lUCd2w8R6kFKS5XkKJIeAd4kdMZWQNMbghoN4nwTsOA+cdwiZUiFS/r2aUzOklAyDHfVFkh6CHSzWuZH1lNgWIQQ2my2bzWYGLiamgvd+1lUoy3Isq5mxWCxYVCVKStzQYYcBJSXG6MQe8Y626/jPv/8dHwJGa05PT3lydopeL4ku0A+OKODs/Jy27zBFMYIpA69f/8zZoiQ7O2WxWNP3ju1+R9t1CCnJiwIhJb1z0CcNi7Zr2dU1qAKkQWUaU2QMjWewLpXZFQLreiCSGUnmDMPQk/UZIYJShrJa8PTpc6pqwX6/I6Loe0fb9KyWnkW1RCnF9fUVg01ASowRN1eeSWM0CXhKjEkil2dnp2y3Wy4urhmsp6qWSYPmZE213c5pW7tR26Xv+3nOqcykMreZBjxCggiBoe9B1Ol+SUFRZZRVjtY5AU+IPZ6QeGDRj+kPSRT3AD4GRmrD8cpw69dvyR6qk/Bon8e+OKjwtkjytxAxfrQvbx8LBnzu9IcvYW/LS/0cbXhMf3i0X9u+1Bz6lJzzD7WPBSymKPVtbC2JciE10Wu8k0lfAYVREpVFggUrkwp+jGCdo2l79nWLtQNCCrIsH8+dHMYiN4gYKTIDwbLftzg3cH56wr/+6z/zr//tn3n67JTd7ob//PFHXv78ktdXlzRdR1EVnJw9Q+c5N5uay+sdgw2URar73tvk/C1G4bnFouKq6/DWzgryWqcI/+l6RSpqEen7jr5rYb0i0yl1wru0aTVZync+ruYgU/1IgnUMISJEBCXJACE0Qh+YA0pKvEv9MwwDgx1minfTNPRNhxICM5Zry/PFWLpNU5ZJgDLPzSiuqMjynCLPKYo80feFII7Ce0mTQeKcZRhG+r8I+GDBKYQURBGTlwsj+f/wDIpEgk8pHGJ6P0YUkijHaP6Rk35Mc74vdeGhzLu7AozH3sBxhYnjfO03zzF+IzHlXItb57h7fSEEAkmCfOYTjOf2RMKsk+GcxTuLH4EFsLghjStPJHqP65MgoYgBP3TYvic4h5IKETzOpvsTxdjf3jP0LT5E8mJBEJ7gUkpFDHFki4z6BN6x323Y7bcoLXj65AwhFS4Itvuay+srdtua3iYnvcgNRW7wNsxii3IExFLVET9qQ8QxnSH9CMEMfE16BEnYL8z6BmVZslwu59KNWqdSlDrTIMQbQp7HPwBSKqT08z3Q5iAEKcbPTwBACGEG4FJFB00lZZqvI90+hJQWlOc5i8WCvu9pmoambmf9B2PS/JFdC8QRKMkwhWa5WqGkRMQEeJpMIxE0TcN+v4UQ8RGarkNtNzg3oLVk6DvysuSf/+Vf+OGPf+D6+prXr1/zt5/+jouefhhwPpJlJYvlCf3g2G1rBpdYGCjBYlmyWFYoo+m6juurGzZ1R1mtyfIiAS55RpSOwQ6pgo4SaK3Ic0OWaYo8pyorqsWKEAV2sFRVxXKV1kTvhjSnhcCPFXjKsmQYlsQ6sWYmkNRaj1LxVknIwQWyPOf777/HWsfNzY7LyyuapmO9XpMXBUZrTk5OZmZK07Y0TWK+dF2H1AqtJLkRdF1ivxRFQYwSpMZay3a7x4cCJQWi1EglUsqdjASRUn58OKSpxOh5EzWIR68JeG+w6L7n4qPf9mgH+8U1FY43jHc3j/c9XO8+DO/bcN793Lv+v/vZ37K9a2P80X1wJypymy7wztbcOWjaxLwjj/PW39O27eh7iQ//Hu/atL2rvz4WDPgYlPRD04Q+JLr7xnHw1rS6N271G28+3D4F9PgirIj4xh9wxH5545pxevsfY+14qH2oU34fvfpr0lF4CJiQIj8gUKOjFdPfKETUCAwBjQgCGTVSaIRSQATlRrG/FPENI53WeZsc2SBQKjkJJtMoKbFDnyK8SiJjpCoKTtbP+NMffs9//+//je9/95yhr7n4+Wf+8pe/8ur1K1wMLNfrFIFbntLUySFPkU5QQuCcxXYdZZnx/Pycqiho9jX1fs/QD2ilEUJSVRVPnz5FCJkc/JBo2lprsjwnLwowhhAFQkmkVjA6LsAoaJjEzYL3uGEsLagUUQiIgpBlgCAzEqU0zqZIa9912MFjh4FgLa4f6OuGGDxSaUxuqBaLRFEvDFlVkOfZIeVhVMI3ucF5RxBJW0FphRodfiUFoGfWQRwp6YSI1ImCHwUEkVIzpJyqRMjxCTZ+BkkQydeWIt3vOD/mRiE2YtITmF4+fq5wtBS/Z/0+djzvOzSOF57eu81AmNg1Yfw/fUchDqXy5rYzsS/GYNAk+JZG8Zi77SE4RPDE0BN9T3QdfugJbhhBBY9wKf8nhgQEhKFHhJDO7IekqeDcmEYSknijjyA0YmK89AMhgFGWEMc8e2vTbBzLATrnuL65Ybfb46xjsVixWK1mxf9MKxSQmURXl1IlSMSDlwE/VltwPqUVTGKN0z0H8MHiQxgj4lM/pn5TStG2SXB1GAaqqmKwlrJMkf4sywgxUsR8TAVSyDHlZszhwGQZ2cS+GO/dFM2u6x19P6TyhdbNqQsnJycsFksWi8WYxtDRdf2onZAfCaTGkXnR4X2YgSej8xkgSZUlNjRtQ57ntPWeXVFQVSUn6xWr5YrlYoHRai4tq7MMk2UIGCshRaQA61K6QLlYoZVMjAejefK8pliusAiC8wil2dcdSkratqPtOuqmoe1qhiGnrJJjXRYFeVGwE5IrcYVwnmAt0mRUec5ysSDEyOAcYQR+tVYondI3tFZU+YJluQAP3kW6bkDJxGKyztNZSxDgIgwulbZUxhCjoO06lEzlO9P4G9Cmx+iSPC9xMVDva3wInJ6e8H/+n/+dv/3nK66urvnbjz8iZKpUkRV5qgxiDHldI6Wc01HcYOnallortG7I84o8K8iLHITEucSQUd2YpiUK8jJDCYUUGiUNCssQFCEmLZtUllJwe8G4ux8/XoW48/ft1+Ks1XAbkPwSdrznfwQxvm77LKDCxzio76IA/tJO/0Mdy891jYce86X74e3nvxuBe9c57nzuPQceHz///dZm3AGU7pz/PgfvoQyY+/r6of39NkGrd7EHPmSMfS4A40GfPbrVn9Nhvnvtd4mMve9/8fDh+GCbxtLxrRDzJu4t5UPftzS8pb/fx876VJDqfZ9/MMD0jnZ+qL0PTHvb++/qj8+5Nt9HJ3+IpchpollrMSm8C0SUiCiJQSa9BAd4iREGITR28Ay9px8c3ZBo2VebpF1QN3ti9BRFMSvMn56eorWm7Rr6vgORyhcuy5L1csEfv/8df/zhe56cnbC7ueEvf/13/vf/8/9wcfmaKARPzp/x3fffs16fsa9bNpsLbrbX1O0OOyRaeSqjpzhbL3lyekJwnr++/E9igDxLDkZd10itWCxTaTrrPFJJlssVZ+dPqKpFiiRLkRw0pYkTFRhmim9yuse+UwIhkiOFiwyxxzufOOwxTbO27+majqFLEWDbDUQXKXVGyDK8swgl0XqMFgsPClSmiFrikxwCQkukUQitcDbRga0L+JEuTkyikkpJpDCpHv0YIRcxEp1HSAEypLYFn64VTBJoTAgNCEGUY47yWDJeTtUgYiRExhoFaeMu5r/jCN6GkUWhb43147lyPC+klKODGOb/D4EYiFGMbIXj6OOof3AYzRznWB+A+9EhlGNKjziAFGPmA6PcASE4vB0gDIjo8EOLHZJ+QRg6bN8So0cJAYEEFIwaAXhH9B4fA3iHio7ge6xNrADvA8ELQlTJgR9TCpTJEDHg7IB36VhtMrJM46xju93Q1DuUkqzyirIsyIyiC54YLEZGnpyuOFktcX4SOkxzc9+3DF0q9RhjijwTIDc5OjNIoZKInvX4ACGkaLULfkyr8UgJputSGUlgsEknxXtPlht89PjgIASKIkdleRrLUqHy8T7KtA5ODJ0YAkIrpNeklIc4O5aTwCMwAwxZllEUxVzK0vswa1FMDIqUzuFujSGApmm4vLzk4vJijNpbbC+I3mL7Fm+TkyplqnAgtSbLIkobTs/O+f+z959tchxZtib6mnAZIgUURXWJ06dn7txn/v/vmDlz5vZpWV1VZJGEysyIcGnqftjmngkQAAEQJMEqGJ8kMiM8XJpZ2F577bXqqqTUhpgC3ruc6a+zlauULvgQsCXsz+7x+RdBgMxu4Hl/EJeYeaDrerSBqrRokpTNZKeQptjSXl6QvMfEp4wuoJynaVvaTQtG+kxU4KOUYSUEIHDO0XUDetZs2w06KgGrrGzjY+TYd5z6jt3ZDp8i8zgwzTNKGYJPuDizDjkwSQABAABJREFU3zeYZOm6HqUmmjqgdWDyTqx7lTjmXF5ekKIh+sjpcORwc+D66pqqFqZIVVU0dS3PQInwrQLmyXFSI+gC9DUhKe7dK9hsNpRVyaLvME2zjM2oxckmFZjCYlJJoSwRBUqYF4A4s6gg85C6tZ4lKYE81e0ckbj9/e7XsmwvDCWlzJ055sPFcT8H+/ZjKI143Vr5Q+7/XY/xY57dz85U+NR+vvZzgxIf+nh/L4yST+3nb0sw+SaQ41P71F4JPmrRTjDaoNDEKMBCSorkFSkiLAUsGoP3kWmcubo6rBnMZ0+f8vi77zhmmvJ2u2W/37NpN1RVkQUaR6ax53S84Wy34/Jiz/2Lcx7cu+Czh/dpWst3333NX/7yJ/79P/+Db775mqIq+P3vf89vf/8H6mbLqR843Jx4+vQ5T54+ox8myqJEJRFbPD8/48GDBxTWcuyHbMGoKRSS7XMz/uoKFwL37t2jKEvOd+fszs+omoZIYp5GrFLYWmwaF4q4zSUQS/YTWBXxAQlMUChrVlZBCJHZzfRdzziMBCeCZUv9eoqJwkqtcd02bHZbqqamqErKRmrhYxTgwJgKY4UlIQFQQUx6XYyHICKCKd1GyYokIpJRSiQkc6wloFkC4xTxcUYHgzIakslMFI3KwaBKouAvegOKlLP96qVM4VI08cOI5Yt98G0ZNa/rxy98Xgl1Qd1JUi5ila/ep19FPaOf8fNI8hMpzgQ/EiYBFbwb8dNASl6uP6nbcoVstZdCIAZPzOKOzs9SIhGC0OijxocZlzPs2liMghCcBHhhRkUBcLybGHth9RijKWyBsQWkhJsnUkhURUEKYGLE+IgmMMeAJ0FmULAIT6aYLU3FJURq6CNGG5qqkjIP5/BBAlUfPDFIsE0SsKjrOrQS+r33DtOLiGhVlsTZE/0GtQFTFCLGmkVGldFrCcXpdBK3hbzPRetESh7qtRZfKXGQmKZppdUv22ht8M4zThPGapq2XvUgFj2Hdb9tTVFYqrrgeH29sn1WjQetVzbDAmg0TSNZ97KEpCiqKrNApFMtzKaYAqfuRNd1jONI8BGjLaTsojCcCM5hTOLsfMvD8gytE+RSj3EY8M6hUuDy8pKzsz3KWA7HLpciRJIfiUFl5pBmnhyj9zgXsoijosAwuJ5pP3JxecGuEltLFLjgmeaRx4+fyJzc1FI2EgJVXeV77GSOU3JPBIi5oqp6QTNJKKM4nY50XU9hWz777DPquuav3/yVr7/+mqdPn/L8+XPOLs6zQ4dY4hZFASoz2YBxnFDqlL9jZCzudjuqStx3pERnEXDc0uoapQzGiCtKsgkfISZFiBGSz+yk8Iq55OcJpD+1v932CVT41L7f3iK2+rlZFZ/ap/apfWq/ZFvnOKXuCPMpCR4R1f+EZOGtKSBZiIpxnLi5OXI8Hrm6uuKbb77hyePHjH3Pbrfj/v37q+d78J7T6ciQa2ynsadtCh7eP+Pzz+5x//Kc3aYmxo5vvv2Or7/6iq+++gvPr67ZbDd8+Q+/5b/94z+yP7vg6bNr/vynr/n6m+948lRqelE6Z2ETJsGmFS/2480NV1c3xJQI3lEUBecX51w090T8Tkt9cVWK6nqIkWN3YphGlNHssif7AigsoEJZluvvKYk13/J7ClHE3ioJ/lFmVZVfsivOOcZ+YOg6+lNHdCIEWBQWU0jde1U31G1FWVdkKXrQUosOrGUXSd2WN7DQgWMkxURQEa0ybVuoA1lxP6KNJmCxJrMIslq+xwnAZCy6sOgkjAilNSQtWb6oiJnWrpReg3eV/1upGe/ZH++yGF4FAvzg97J66btbLef1IqhwW24RIYltZAjCUghuJLiRGCYpYZh7onMEN+LnQdgMWsqDohdxu+glsx+z9kKKAi447/GzkzITpfEpMfuwlh9Ym7PdwDxPWbjOkGLEec80zcSUKHIf1AoUYrVXZ40QrQaxJYwTLmWhxFnKNJq6pCiNnIfzhCwQmTLPxBolNpRGMbtR7kUQIEIrhSkkeF6CQ7s4MfQ90zhijBGxxLZl124IIUjAOg7ElFaGAdlCc7FKXdg+ClbNhuX5Lu9prdcSh4XlsLSyLNFGMtnjODKO46opopQE9Iu7gTinFNy/f5+2qrKzRFrdIRZwYblOuAU6UkoM80RSEaVVBhrsOuZjLoUwxjBNE0+fPOXp06fM00CtoaosUUeapuT+g3vcv3/JdlOLQKRzPHn6lOfPn9HUDbuzHWVZU7UVN8cT1zcHnj2/4umzp/SDQ1nLMCdciPioCElJ6UxZoQqFSoFhHDAnjSoVtjQ0m5Zm23J9/Vw0Io5HLs/OICVhkuR7uAA+2koJy83hyDjOnJ2d0Ww2TNPI4XQgpkBhC1K01HXLo0eP0EbjvGd2jpubG4Z5oizLVdCzrmuMFb0NU5SrO0fXdSv4k1Li3r17bDYbgBV46vuBRBLXkkoLsGAKEk7EgxEhYUFH1Z1SKHgLKuZrXvu09v/UbtsnUOFTe0V7vXr0K7f+BCi8U/sYKFef2psyfp+ewaf2Yv9YxqzWmpSDzpQDwtsupLHaYnSNoSB4zTSK2NizZ8958uQJ19dX3Dx/TvSe/X7Pw0cPePjwAaUtGIeR480Vz549ZZomjDG0TcWXjy754vP7PHxwTttWEGeePH3M48ffcvX8mnHuabYNv//9f+ef/rf/D3W94ZtvvuOf/9e/8qf/+guHbiDE7GGuDSmCMZa6rCiqkmEcefz0Kc+vnqOUxhbCAtidn7PPVpI+SH3ydruladtcojBSppLS1MSYmKZpLd8QqrNZg56maVBKvUC11sZSmByIr9R9CZyM0qSYGLoTz5494+rZc/pTBzFitaZtG4q6IsSAUgltROwOnbC2wBY2WxIi22gJPFP06zFUkoCRKFoHkGnnILT8IFloHTRFKlAproKTZN2FFIWVIDlFi1ZJAIWkiQjAsBQXKJXWCuRXdLZ3mnYWEOFVTKulzy5Cfks/vsteuP1YBiVQkDTqLqPihXbHOjJImUJwM3GeSC4zFfxEnEbiPBGDgA3RzXIeQuQQVkIOjLz3BOdXUIFMzw8JeQ5aoyKgE9qKQGFRWKzVxCjMApVBgXHwOSiGpt5StXUunwhorTBanCuM0bS1OJB45zBaUVqDrkvKTEzxPuC8lGj4O9ogZGcJ7z3eRYgeoxRVUVJXIhzaZHZAURSrAKPO4yDGKAyGBMmHF0pcnHNMWUdknMYsrSACgNZattsttiyJITAP4wos3LUZXUolvPc5wBRXC++9CEPaYt1+cXlYSjb6vl81IBbgQ0Ra7VpCseqo5Ne11mupxRIULywGH8Pq3tBuWtq2EaHNXK5xvDnw5LvHfPWXrzgdjzR1xcXljqaoCH6mqgu2u5r9Wcv5xRltXZNiotnW1G1FDMIEmP3Ivft7Lu/vGPoL/vgnw/Orp3SnK7SpmQO4kAjJAFbceXRE6URSCecnTl0iqIQtDNuzPWdne6qq5Pmzp4zDyDiM1FVFcDNzFrgExakb0EE0Y+S6RNy2blucczx79oxhGNjt9lSlp2lnqrpmu9vx29/+du0T18fD6i4yzzOb7ZamaV5gdVlrV5D1dDph7a1Y53a7pW1bYYLEiHcBxUxKBVWtRYtHWWHOKQs6YKLJfSwCWfg8f6+9XHYs89JL4EFSwuj5BCp8ai+1T6DCD7S/x4D5ba/47/He/NTtXWu8f+r2t/6MPzFuPrW3bWuARs7csizKTKabFhS6RauK6BLDMHNzdeL5s2uurw48e/oMHxyXl5fs9zuxrss058PNDdM04NxIVZVsty273Z7dpubeecPF+ZbCQHe65nB4xpPH33B9fYNShkdffMa9e5/xhz/872x3F/z5z1/zP/7HP/Mf//FHTkNPYUup/0+eaZiyM4MEB/Pk+Ob4HVc3BybvefTgIZf37nFxcYnSiuPpxDTPYDSfff4Z292O84sL2k27quSbsiAptQYod+/VslguyxKV64VDEKHHsigkeJ8ky5yymOE0TXSnnpvrG54/f86zp0+5ubrGzTPWGvbbLXXbsD/bs93tKCtR1Q8hSLbYGIrsCQ/koFKBshK0xhwc5wxgjMJYiCmJDoMyiPigZKFDSFL/XzgKW0jJRlLoJK4PKQAqEZWUT0RtRIxR50wyRhwkFnghygI+x87ZBvHttHZeV671uvKGWzHHV7EYFnAh6zwoxZuCBNk2EKMjugk3DXgnoALeocIEfiS6UUof/IybJzQIaOPDGuiHxUoxeIL3K6iQ0qLDIQFw8I5SFSglGWGT2Scg4nshGKZhYuh7vHOifaA1VVkyTjMpBFRK2ZEioLSlKCqaUgDBqqgI+R7FCLP3+BhF40OJI0kCnPMri+bmdEQPkU3b0DYNxlpsWVDXG/a7HZvtNgeDKWeV5Zk7n+0epwnnPTc3N6QkQJ2xBpskKJynWSj4d0oLrLWUdU1ZFGzq5gWHCtFMCOv5jePI8XjklK0KxTJSo9SM1kKx3+/3NE3DMAwcDocVDFzG38JOKI0RO8nNhhgjx+ORoijY7XacZ9Bxm693ZS4oGMee0+nEzenAMA50fQ0h0HUdT58+5a9ff8WTx4+Zx/EWgASUEkeJlBLDMHB9fU2MgXnTopToiNTNBpKAP113pO+PYh1bNXz28B7H45dURUVSlmmOdINjnDzOJ5yLzGOPn3rKUlPWJckq9CRladvTic2mZb/dY9DE4Bj7icJaxnHGh5ndfkfbtozjiAselMzhwyBaFBHy/Sjp+2c8f37FZ5/9Qxb2dFRVxXa75dGjR6KfYEXYcwGCfH6WbdsSlaaqquxuI3OatVZYHk+fMo7j+hyW9wVISigTsV5ABaNLIKE0+CjjO8RZZqQEt9oqLwlYrVPSy/PCTy/O+Kn9OtsnUOFvvL1XkPQyJfJHHuNHKf+/Zt8fU+D9vu1V1/a3cF2/hvYq8OYToPCpvU0TYEGRKQuAxugCqyusrkjRMI0jN9cHnj695vr6mmEYKIxYS253Lefne8qiZJ4nxnGg70+QAk1Vcbbb0jYNm+2Wti7YtQVVYZnHgadPv+XZ88dMYWKz27DfX/Lw4Rfcu/c5xtT8x7//mf/r//6f/PM//xt9d6KqG6wpciCtMEpLtjwEtNZM88wwDLTbDZf37/Hg/kPu3b9P27acuo40jBRVTdO2XF7eZ7vf0WZgoa7rVYDOxbBmLBfwAG6D2iV4H4bhBVChMDYLfUnWTdTtO7qu43Q8Mg3i9FCVlroqaJqGi/Nzzs/3XFyc0bR1FikEU+g1gxeCF1V9rbFK7O+k2CChU3YtiBGVBDAI3hFjwGihCxsFJgMFIfgsrOfRKaK0CDSmEIkk0QuIihQM0RthYNgShQad7gTuorGgEGFP1O1CXSmDUrdWjj/U/5Z7+zqmwl1Q4eXXXtqbnGfux0rdDR7SnX9z0KESikAMM3EeiPMgLIXgwYs4o596/CygQvAu36tARK/UbblO+UnELDop12CLMrNcAO8z5fy2fnyxGw0u4KaRvu9w00xdN2w3G4wxzOMk+htGXAlSAh/lWWidKAqDNs0qQ5dyFYqxFluUpJiYM0AmzgtBHBeGnu12Q3gQKcuSqqmxZYXWhrKsVg2DJQBeWQPdmC0XT9zEG+ZpXm0fRcCxWqeTu3o/S5Df9z3KGKqyZNu0q4bBksFeztM5xzAM3NzccHV1xel0YpomhmHI53gr4AisAMNyrtM0cTqduL6+5ng8Ehe3isx6WY6zMCiWUqdlbGut2e331G1LUdUU1RE/z8zO0Z86jscDh8OBeXZUVc0m6zDURbGyZIyxFKWlKiu0LggBrm9O4szgPMoY6qpBmYAaBr7767dEP9O2GzbbHV9+/jkP7j/CFiXDGBjGmckFxtHx/OqaJ0+e0A0DdSPim1VZoLXiNPQ8fvwY7zwP799n07ZAQmsp20l5frKDZbvdsdvtOPUz0zRT1zU3N0eePXtGP85c3rvI97plGGaOpxPGyjx8PB7lnpHYnu25DJ7T6cSp61aNi3meMdYSu05GZr7PS/nJItLadd0qhtu2bS5Bke+m6BLRJpLNJVpKGBqKXNKjEiqpXNpDFm98qaWXwYRlrng3HZhP7e+nfRBQ4U2B0LsGp+8TVH1s2d0P1d7XBeBV+3jXz7/q2K+6xy9ThF/1uXcBHV6XcXnTPj5EMPhW9advON77ACs/dMwPqZ77Nvt6fUbrxdraD3FuH0N79byRXnIZUXeW2OnFV9TLfhmvnoNWpwl+OGD40O3H9Om32e5DzC8fctsfs883jZe7dHOl9Fqfq5UR+y5dYnSNwjBNntNp4HBz5ObmwOnUM00zRVGQCGugINlyyY43dYnRmqooqOqKuiwoy4LKGipbomJk7EdOp44QEmf7c+7du8+Dh5+z3VwwjIn/+uOf+Of/9R/867/9J4dDR1OVNJXUZwcXKIymzB73SitiCLiUMMZyeXnJvfuXNHWL1pphHFFa8+izz9jtd6Kqvt1AZmqonPFcmLFa2dXbfsmcLqwFa+0qBndra5eDS5uoShHVg9s6+WkaCfOMIlFXJVarlQZ+frbn7Pyctm3RRvQeRJDRUmVVdL1892RByhAiEISyK6ljYSLk4FYEFQMxCGNBGSXGDiYHUSGRQiJ6RTRR5oCYARMSUYHWNpdyGHSZUIXKGg25LyXpO7Icv/3/q/QQ3rbvvu479lWvv/w9LsdNq96DUhKMrNnLO6e+BhH5vhEcwU0ixOgndPQQZ5KfwM8ENxHcJKUOKCk/WZwtWO5pyD+RuEpLKLQ2GFuQkrxujRa7yDvBPUkxDhN91+eyG0PbNFRVjc+lODaDXEW2cNQRAcG8CH4abSiLAmONaCckBMjbbEgJjv2JcRiJMdG2Ur7jwzkg2ePNZkPdtqJDEhLi0CJK+Mt5TtNI3w94HxhHvQbkSxB/PB5xzlFUJTbrMBRlQZEz00vpwTKunHOMalyf5cIQWIRO27ZdafPL5589e7ZaFWqtmCYYhgGAqirZ7/dorQjZnnO73VLXIrToxmk9blVVa4nDAhwuOgxLv0opoaywG/ZnZ2y2G4au5+rqCh8OkGC/P2O/3WGMgH3zPOOmEaMidalpyop6U7FpaupaxB6PpwN9P+J8oCgU4KWMS9cErzjdDFw9P3JxMXP/4UPu3btgvz8T617k+fTDwOMnT/jLXyqeXd2gywYfo2wTE9EHAXpCpCwKmrpms2mpbIE1CqcdIQb6oaOqBJwRoEz6R1FYnj8fOPXyfNptS1XVnJ2d0/Ujh8MBWxRM8yRik/mZGWupm2adV30Wk0yZ6SJME5kjltITpdQL+jRL2Yr0hQKjC0JIzLNHaYUtyPovBUYnrJGCL5miI0qFvK4Ja0nEkly8fb5354NXz0evm59+7Hf4eh4f8brzfa/xY4xdf0zs+dagwk+RMX7dwu1dz+OHKMzvEgS+y/FfDkre9UH82MDsx4Awb2zpJQrUGzd98zX/ELDwY0Ckl+tK79aOvumz7/reqwKnN1FPf6i9jpK67OtuneTbtHftBy8c9wc+9/K9fdOx3uY8fikw4m3H+7LYv/vKbVCQX1fLXHW7jzdmGNd78vr79iHb28x/73oeL8/N7zpu3+Wz79vH3pX5s4zDl8fbcq13x+iykI4x5dpwICpsUWBNiaJAJcM4Op49u+HJN085HPqVSnw6nbAm0bZVtlcrMVoRkkcr2G+3WKupq4qqkky51orSWAptmGfPOE6A4ez8PvceXHL/wUMePPiMaYz88Y//xf/vf/0L3377jNKWPLz/gKY2WFswuxlDImbbwiSRrLAAgLppBSDTQr8ex5GQEk3TcHl5yeW9S4qyxMfA7NyqSO+9X7NkgVuHB52zm4ugG7DWbxdFsWbbtDY5mNVrUNQ0DbvdhqHvsmWg1L2bqszZOrnnddPQbFrKukJZjbG31pVaa4zWaBSkhI+eFH0W7FsevrAVUoooImVhSDGRAqTo8LlEQZEwKoEKECH6RAhii6dzDUOMwlhQJkCyoA0BjVRVREyMaFujlc7Vy7fZPplt1Av97nXt5TH0qu3vvv66be72ffXCcfNPulseoTIYKvdLZ0FFEVjMzg9uRAWHSo7kZlKYScHdcXUIJKUxRQVJrn3RVJhnR4gJpYXhYa0V4c4s5IfSxCQWhCmBd4GhH5mmmRCiWBMWJWVRgNZM3hNjoqormralrhsB8eZZ7naepn10GAVtLdR+rQ0+BhIKn20Hp2kkEambmu1mS1nVWaG/pK6zboIxTM7jgwCES4Dn3CwClcFjraZp6tXFZBFJnNy8aiDo0YqWSV0LWJFr6pfvlaZpMEVBzFoIiybCMv6W+WmhyYcQVmHF/X7P6XRiGAYZ29l5Y+kHIXiKos4MC8V+v+P8/Ix79+7RHU+4LBaplFrBwqU8Yp5FM2NxfgghcHV1xfF4pN1uMptJgxIavi0KyqZl09a0TYNWir7rOdzc4KeRti5zaViJJuH9xNgPnI4jwyDHmnTg+uqIy0DpbntBXbQ8f/6Mw6GnqI7sdmdyTlVJSoFxGjFqhgdb6vJzHp7OOY2Jw2ngcDwxTQGjDVZbYoS+HzmeOoqioC7lueusKRHCzDD0aJ0ZFVVFTOT7B4frG5RSXMTL7H4h/f36+hqMXkHWcRyF8ZHB2LquSUoxuzlrzpgXwKS7z7eqqlW7pqqqVU8hhIAxS1lMwLsEzISgsQUU2uZSMAE4HZqYPBBAeWISwWGQ5IlIyEhp0Idqb5uIeNU6ZgGxX97X2+zvTefyNu1t1xc/1pr9rY/z0tr8Tdv+nO1T+cOn9tbtY89O/1SD6WO/7g/VfijwfjnQ+lD7/5jb24BHbwukvPLzv75b8nfTXvVlnRJEH4nRYnWBMRVKWfwcGeeRm+uOJ4+vePr0OX03Mg5C5z+djpztWjablvP9GZAYehEerKuK8/0WUqQsRbwwpYBSmrooiCFKxjTA+dk97j28z+W9S6q6oTvN/OWrv/If//GfPH3yhOg952c7ykKjCEDC6EihQ7blC3gfs/1dAm2ASPCOoeuYlgBFa7RS3NzcgFZUVcXhdBRl8aaRTOtmg82CdIG0AgmLSJ1Y2ek1cFJKrdRrubdIhtB5oU6jCN5jlcYqRQpyXjZn8mwpWdzdfst+v2W721JWpWQiUyREqSU2RosoZRZ7jPm6NVLuIMFlFJAleowiZ5hFvCwkuT+i0RAxOusnpIh3nkQGfpWwVYhSqyzwgAAQSVlCFMZGCVS2yuyJF8HwFQCQDvZOAOCPBXCX/nxLZV7oAjoDplncEbl2YQ54UvIZMJhF+DLM+Gkg+gmilJIQPSIjIYKWMcV8LKG4xxhxXoLshBLWQC2BUmFLnPe4IAKbWiucCzgX6MeJYZoZx4myrCirAtAEHzj1A7aoqOqK/dkZVS1lCUvte8ysnLIsUQ5QRuJdA7Yw6GgYnaMf+xywW87OzlZWjDFWQDCj0Xph5ETZBwkfpRZ+djMuOEIKFGVBqUqqpqVupQ+jwRYFIYmDwDzP4jYR/AvjZhF6BFbR0yWQn+d5ff9uX7j72sIsuLi44OzsbC2LOB6PK4soBMnOLwyFRSBwu91yfn7OPIx0XUff98zz/IJzxDRN3+tntihAK4ZxYpwmmrqmzAHw5cU95nYipYgGxlnAPoDtfg9hS1NVbLcbIDL0J47HkdPxBuekLCCGiHeO7nhinEYKa/nDb3/L/rMv2J/f48mT73Bz4HA40rZXNG3NMHacjjeM0wgqYVSgqQ3j7IUBpTXBaowtadstthA9jm++eyx2nY/g/HxH3bYkHKfuWkAKIwCJsAMExGmbDU+fX/P86gqy+4UAMZ5uGFZNhbYVIPdwOKAXhklTS5/N7ibG2BdAI+89XdetZWZLScrCWFiTalEcWpb5xnspXVLKYKxCKYvJ/Zhk8HEiJpcBxojK+i8qfz7PFnlOWAuG7ryuf3Rw/qn97bRPoMKn9qtsPwVz5sce+10/fzej9Iu1/L3xvtnt7+3uFUH4jwEifv52+0X6JlYS/G2VgvwttA85jl6H/qcEKWm0thhdkKJmdoHuONGdJo43A8Mw4V3keDxxfXWNd4G6Lrl3/0J81VXi6uo5p+ORi7MzLi/OuDjfE6MTa7sQKWymZqM4didO/QmlNZ9/+SVf/OY3pJR4/PQp//qv/8Yf//O/uLq6EW/5skIlByzuionKJgptKAPMPkIIBAJGKYqyoKkqNGrNfCrE7eFwI0KJ7WZDs2mZnUNpxf7sjLIs2Ww2UmfsHPWmZbPZrHW9CyV7sZrb7/cAq5iczAkSnJHt2YZObPe8E8p1VZVMk8VYQ9s2Qqfebbk8O2e7F4X2pASYCPHWdjAERdBiD6kzaqejZGSVYg0CRYzRE1IgRbEf1IhLg1IRTRTrRCT7lFKEELNBoRGxwXh7HSohJRJJoW0hAukosU8MDmMLlLKyaM/lBrcMge8z2N7EvLvLQHg5W/cu4yDGJAwOpeSerIACgM5U6Az+xICKUd5XC79CXg/eEeZRSkpSFKAl3zdyCQoxoZUhKU3MThJaK1DmBaE/pTTT7Dh1I2VhqYqKGCLDcOJ4PKGUYX92TlmUjJNjGEbm2WG0odqWbM/OqZo6s24G+kHKD4qiwJaFPCtbC4AURU3fGIMuihxYtuzPz9i0Gzab7ZrBn70TIGSc883O9xAlFoHTzDw7UoKilGyy0gathLUyz3MeF5bNZstmu1n1EvpxwGVngbtq/kspkThlOAG1XhJDvQss3B1fh8OBoihoWxmbZVlydnaGUlmbIoRVc2HpdzFGyrKgKIRmv1y7tXYVD1yAhSWwnaaJaZqo65qzszMpIcnB9JJhr6uK7eU9YhRxxWdPn/HkyRPGvqNtWy4vLtjUG5StmFxkHDq67sA49rgU0cZgifgU8cExZuBH1zXTPNG2n9G2G6w1DEOHUnB1dcX1daIfjlxfXzEMHSF6nJsY54RPNZECjaEpK5IShkdMMyEmrq5Grq6ucMFTN//I5eUZ2kSmuafvB/qhR9kCpQqM0Wy3ex4+fMSxl3KPvu8BCFEy/QlWh4cFfN3udjx9+pQQA3PwawnZ8rMwUG61YsSpY5lbl7aAtYsriHcu2/kaAoEUFTGAd9JxjbXZZSeJUGlMYHJ5E9k2FhDx3FfQFPL4X0DJu/PO6xi4v3QG/VP7edonUOFT+2jaDwVxb9oefhlA4X3LKV7IUv2ik+337UPflJ1/2/N912f5sTQFvHxDXkczW9qv5do+tbdvby6h0mhVQDKiJj5F+n7ieOjo+5lpnJjmKZcDJLa7louLCzabhtPxSN+d8M6x2bTcu3fJ2fkZm01D9DM304ibRTixqQrGcWCcTkRmznYXPHj4kLbd8qc//5l//Zf/4N/+/T/45puvSTFyfrajqRvKwmJykJhSQidNCIpxjKiYMKWhLgvxWK8aTCn1vNMwSjbLLKUECu8i4zijjaXdbDCFpSwq/OTpTwN106CLW4X4xToSuHVW4DZgXmqEQxAmRlXV1KWUNszDSMw2g2kRTbSWEAPTPDK7miY2DPNEPB7oRxGvK8oy2w0W676ljkHAlEIbcXUgZSFGcWeIASIR7yNhdiSdVrtQsY9MQgcOEUUSUUcErLFK4aIANGgNUfYfCYSQULpAFRqlDM450jAQk8bWWpgURlxD7pJlk4IYJMC/W5Lzuhrl181L7zTfLswNlnIPYIUDpFwmpgwcRAd+RseUy2gSxDulEF7ELMkAhM9MDReyK0hyaFOsfQsl2Vilb4PiECHGgHMS9GIL3CTB783NiZhgt92w3e3xs8f1E5PzlHXDbr8X4KltGcZBxmEOmE1hUUYLO8ANwrCxBkgYq9lsWsqmxRjJVpdNg0YxzhM3p6OAKknsSVNKUsahc6kIgSk7O4QQxF2irqjKOpciRJwLYBQ7Y6iahnveMw9S/jDPM/04iI5JZhjsz2+D/0W8z2UNCkJcn//d4DOltAIzIds3SimGlHLsdtsMamSGDYqiMFgrVPlx7PF+ztokQqs3CFNiyY7fLXlarDNBguVFN2UaR+qlQj9ERtfjpxlf1wJYlCXNpqUdNjInoOimkYimmD0xOPr+yDz32OwGoYkkoymsRVPihoIYJlKaOZxuePr8McZokvLszjYCkKSAImJtgTEi+Nh1E6fTkVM3kkxFWW2xRU3EMM4dkw8oXbDd79FGc+w6/vOPf6SsStpdw3bT0g4th8ORob9hcoGm3mFsyW67g6S4OXWcTj2nY888iT6CCIBamqah73uub25W4MiUBbP3zMcjdV1n+9ACYyzRx3VML+4O3vuVXbKAQ8tPjFLipVEoJUCSUUZYVj7PLSxWvxZFxCiZ90KKqKSzzozOc0MkRjBmmRwSAqPdUZ5Kb14fvde89Kn9atsnUOFTe+f2ITOz75shfx2l/KfKHn+oTP7dz/5QsPpztLtX8Tow4e7v7wIo/DqZCkBWKbs95QWJ54XX3r7Jvj5VP/y62quzxAqSIkRkoT8H3ByZ50AIME+O47HjdBRV7nv37mXRs4rT6cTxeENwMw8fPuAPv/899y8vKIwiBc80jXg3Y3It+zSN9N2JhOf8cs+9e/fQRvPNd9/yL//yb/zzv/wvnj57QlkV7LYVu23DpqnZ7zYYZfFzENX9FHHjjDWK0mrqekNZt+iiJiTFOAe6YWaaxTFB/OgLlFaEGIUqmyTrX5cVVhuGfsBay2az4Wx3Rp3V5O/SskGuwzmpUQfWTKxkMf16n5VSVGWBr2uMVpxOBwEetCKFxDiOmNMJtOhaiBBfQVXX2LKgrMo1e5dSxC3Xjidqg7WKMovokUDpJAvlZLA2EpfsXBLRxhjFcjIlYSvEHEQbpbDZqUErCEkE3mKMKPGHJCmFcyMkhYkJTCQkSMoSlaZuLKLseOsMsQbpb+iLryo/e/m1H/v9twAaL7J07jg2xICfZ4IPayZ6mieCc6jgpUTCe8noh/yzsEQyOyUCKSqSUigtxwkhkCYHagI0LgRQGu8D/dhxfX1NCInzywt2+zNCiBz7gdE5yqbl8v59dvs9KMXoHDeHA/M04YO4klhToqwBpaiqWmxVc4183TRstjvKskHrAltWgKIfB7pTxzhNWZi0FEDRGEDn6xNnEOcdccmo5/Fji0IU/HPJyN2SBK01YQ5rID7OE8ese3DXISOltAbxpdZopTH5OS/jatluYQ8twN0CSAzDsNbwL4wDAfXU6gaxaL8sz3/5fF3Uq/Dj3fG8jLW2bVcWUtd1q7vLMMj8oJXCx7AyMow1lIWlrCq+/M1vmLPbS9/3TG4iaClVikQRrDQJraRPQaA0mqpsITlSnBjHiRB6nj7/a557hBVVFuL4URWWsmg4P9MUtqZtBtrmxHYzMIdIxDC5xDD04uTgI8oWlFXNxeUlxloOh2v+/NVfuLh3xu//4XOqWhgBp9PAMF8xNYHd/oymLl9gmnTZ7QMt+gXNVsrFirLkdDrR9730lapcn4nPZTB3NU0WBgkII+Fu6cndsb/obFgt93hx5bC2lLkpkXVscrmWVSQMWpcUWqNSwKWATpDSAp7BUvKgiKAWkBgWkVeWOewH1nmvmqc+tb+99glU+NQ+mvZjsts/5yT1Lgu2H2Iy/OKTq7qbK8sv/aoAgA/f1IrIwy24sAQAt5S/t2/LN++nL9Kfqr2vOOurYR3Zl1C0XwbJJMMdfGAePX034h0Erwg+MY4z8ySBdV1VVEWBD57j4QY/j9R1yfmjB9n27AFNVZCi53hzxfX1FYrIbtMwuZn+dGCeB+q24vPPH7E/v+RwOPLv//6f/PG//oPD4ZrttuGzh/d5+OCczaaiLjTWaKG6TqKsnwA/O/aTZNJ2+3Pqdoc2Jd0w8ez6SHHscT4SXKZQ9z2zd8wuaxpsGrruRNWIveTZ+RmX9oKyLEAl5tnhc43vQu1dsmqiOq9XNfql/jcEoU4P/cA8T0TncmYsSvBkLTYaUIkqU6vPzs/Y789FHT9nPetWqL8xRTabGucMs1a4aRJgIetIaKxUPGhxZTAmsxeUxhYlIczZrlBowGu3SVEyxIAycj4xOpRKaB0ZJwkItDESSBallEY4oVHbSmFVKWCHnymDz9RjnVfnt70wcSsK+rag88vU43f7Tvn+3C810p5bnYUkQUYGWryfV5FL7z3eeUgJrRU6q+3HmAPu7OwAoHQGV0HYDwm0kv2HmPDRgRZLvGmccbNjDhPBe2EQbBouzi8pyorD8Ug/jqDEwlACW83N4SABai/2fGLXWKKtpd1sqZsmMyOgqCrqRlT73TzT9xNKFVkZQ3Q6QK0lC9poYpJ+m1LAxwyaeEdM2Sa1FBHHsqywxqzAgw9BbF1JaBImJZISEVHnHOM0cTweefr0qTgqKOkHt/uUcVdVAngsfWMJ/u/aOy59ZxHzU0oxDLd2hUvWe2nb7XbValjAvxUIbFkp+XeZEVVVrdt0XbfqBLRtKxT9bshMpSCGK1GudRxHTiliSwEWiqKg3Wwoq4oYpI+F4CkrTWUVZaEgOqbhxDRGVIpURcHZ+Q5FYBh6IgkfJpybAMWzZyPjKMBXWVacn12w3+25OL/P2T4xT6L34KOjn2aub3pQJ9CWJhmiNgLGjD1n52eUpWF2M99+8y3nu4a2tux3e0KA46nPThqa4KVfb9qWzz//DK01z54/ZxgHhmlkdDNN24oVaVXRZQvJIngRZcwggDh1JJqmpm22q56CUkpEPOt6BfRSSivIsAhztk0NyDVIP8lWu9nmdPl+MxHQCq0s2iiMqjI4agjRkxBQVit9OxfkdYxSGQRVal3WfBTr2U/tF2+/GKjwITO/r/v8Tx0cvYsK+Z13X/r33Y71Ttf0Qho68cLSRb3+HN7nvr3uXtzNsLzpGC///To1/R86t7t1qO/Kevgp2t1z+alQ2p9qIv+h/v1DGgPvWibx8j5+GYaDYlEoz0t8Ifq9MHwUgt7fOTf15muVWvxXvP66s/jBL2j1mt/fr6V1YfC6999tTL1v+5Bzz933X/39IGJ+0iQgTjkbkzKYlLJPd0qKGBUpQvCeefIMw8w8B6I3+FkJM8BBoUuaTU1ZWuZpwA09KXnO9y33Hlzy4N59dts9VVESQ2KeHEPvmKaZstBCyQ8TgZmqrXj42efs9ueQ4Ntvv+Hf/vWf6Y/XfPnoki+//IL79y7Z7CQ4MkYTgiPMnuizdV0IYqmnLGVZ0W62FGVNjFAeO9CgUuBwOHHyM92x43Q8Mc0zMUVMUVAOJVpb6rbh/PKSui7pTgdurkqcmynbhrKusbZYs6LLcxEryA1NU+fnEcU20IBSkUTE+QnnZoL3BBXRpaWtCjZmh9GG3X7H2cUFTV1nKzdQGlHiLyuM1aQIZbNlnkYmYNYQnMc7R/ARlyZcjLkMQmONwmbtBbG3E4A1ZXvBxfLOZ/0FES1kVSBXSkEKBD8yzVmJX9VYIwFhTHkBHi2agFIehcbNPUXVoHLZRMrKDymlrN2wMKUWQPOuy9HL35NL33/9XP0y6CD/CiX67ufkrQjJEaNkhsVqU0ADleeAlDwpORHZS3E9pcWWMgIhizOSGR0pKfSioaEMKopwY4yy35gkkHezsH/GbsD5QAwJY0rqTcN+t6NpNxxzCZHVirbZsKkr/DAJa+J4ojue8MHR9R0hxByIOebJY0zE+cyacYrCNOikOB0GTl2H1koCYRLaFjRNS9208oSyNWnfD0zzrUI/SqGtoS5KiqoWBwHvGSaXQZW0TESE4HFRnnOM2Y1lFcaT9/u+wzkvY89Y6kqcLIIPhNqtz3MJJpdSh2maMkvi1mJyAfiCK9cgtKgKtMrWhRGMMjRVA1HKGJx3wg7qR7SS8iJT2JWBsalrNsA0iQvHUrpRVuJsY6zBlBYVAwRhYamoaYoqA56BaZ7oT0dSFO2Upmmx2e1CWC2RwmqMTkQ/4XygNnmfKrGpNzS7PcOpZ+yk1EWFgdlNDN1A13XEGJjsyDxNDH3H2f6MdrOhagqKSkMqKXvDPE90gyIki6lalCk4dQPd6UhdGuqqxCSD7we6Q0dVXNBszohYnIt0p55pGkRUtqzYNCX6waWAblmw04eIjzD0IzEkyrLC7CxD3zPPjmgS1liUjsx+JrpI8pG6aChrKxotMTENg2hkNE0WzAzMUZhCbpqJPmDyOKuMJaQk+yNiVQG533kfMEZhCyMlJdpgtSZhSMpjrSfGCRcGYoqobIUsfTmt411rAbBvBRxfbLdaRHfnJ3GYeO+1xJ1dvWkPLxzyfQ/1irjrdWuzt7menyIG+CnW/28qgf6h9qNBhbcJ8t72vbc5+dcF1+8DKvyUFPnX7/v7C4Mf+ky6M5Df9jP5ky/GPS9t+qaP/hQgz4/d193A/HXbvG/G8of2+77tl0RuP9QzeF397qsAgXcdcx8nHe4l4C8t/97d5iXbzzugw+uv6cPNR+82d77Nfm+ZGa9+Pf/1lsDCj+l7L5fb/BRAxhKgqTULI0GNhETLIv9O3XQUUCGERHCeeZIgJXhF8locIeaESYZdu6PQhnHqmMeRqjDsdnsePBCbts12RwrgpgnnPMM44Jxnu91hC5jDhPcT5/fOePToc/bbS66vD/z5T//Fv/3rvzB2R/7hi0f87ne/5bPPHtG0LTEJxV4bCRajC5AzyaObiQmKsqJtN9R1Q0yJsR8whaauLXUFhzgxdR1jd2LoOsZ5IqYkto06UdUKrRLGQPCOm5trIBFi5LJp16DSuXml5xZFcScrmrKQYhA1d+eETZA8RWEloCuLld2w2E/udjvOzs7WDF0/DIQYV1aDSglrJTAvtThH6KqkNBpnHbNReKfwfhbxxJiI3uGDIhKzdacWBkJ2kVgCer3wuJK4SPgofcNYna8oopQsumMIBAdBKZJRJC1ATgoT3imUlvsXFBSxICUrlGTpkRATGL2WWb3Y95e+ettu55c3A/bLa6+et+/+nhAgQUHycm0ZTFFpEWaMaAIxBVABpcX6NKnFCSNKIB2z4NudYyQUKS13VEOKhJBIOEgaZUqiC4z9yDTMGCsgmC1LcSOxBdM8c319xc31Nfv9nroqUT7Q90fc7PHDRBgnjl1PPw+IXWnB8XBinhO2OOB8EAu/qqE/jbSbjWTdZ4fWot/hnRfniKrLDidSg55QTLPDZXZAUZY07QarDMSEH2c8Ljt/RKwpVjFRn0tGgpfnUNUlZSlq/+22pW0bmqbh/PyM47FbAQOrDYW26CiaGzHFF5InC2Ng0VRY9RDuCP1VVYVeMtURkkoEL0ymsixpm5bCFszVvGoxhBAYxhFbdCRFzrBHsYa0lu1uR90IgNj3PV3f0Q89xlrqpiYqxClDGXQyNG3NbrulKku605Fvv/mG7777jpQSF+fnbPfnGGNJSRFiYu4nEQANMwqwusDaEmOUaLsoRVnvKfSJppw5mQOn0wHVWJq6zcAYTPPI4XjNOHW0p1ZAEq2xWuG8OJrE6ElISZStCzZK5sfr58+wRrPftlT2nOgT8xwpqwprC6qypFcdQ3eUeaGoaJoN2hZsdxvOhjMm54honMtlIF1PDJGqqthstqhhEEDV+VVLJUSYmTgdj8RsD6qNERac0my3W8pdyfF4ZBgG5hhxs8tMIk87b7Jwrsyji53wwiADBCSXCZGUDMpYUixYLH4DkcAMOBZyZlyBSCWlFC8xMO9OLS/GLeml11+ee948f9358Mtbv37bfMwPubJ832S44sXY5eU1zodsr0vUvbzNDwEj73utn8offsXtY61V/zEo18fYXpWB/1u4rvdp708z/zW197mO9/xiuPOx96cw/5TtxUXDT93e57p/yn4niWIlNeApEaNkWYyxFFZDAucVznmmacbkRWE/nOi6A1oldrsdm03Fbrenrius0kxhZs42aRDQJlGWBVonwNFsz3j48AH37j1g6D1ff/1X/uVf/oXj4YYvv/yC//6P/41Hjx6KmrtWDOPI5IJkvxNgolg0hoANnpiUWLu1LcYWzOOUBbgK2s2WeXJ03czxOLHfb6layYSdug7nHdM4UGQ/9IWKvd+fcX5+wfnFOdvNBl3YVZxxKXdomka86pGa37v2aIvIGIjWQlmWa5C0AAtLpnVRwgeESh4kYzmGwDxOqAwEdYWlKgvKYlna5Jp0BSl5YhYeW7JuWc0Av2gppAhKSp1itmZTShaFxIRLEzF5SlWylAWYHGSFObt3pIQyClUkIEpQmaQMoEiglZW68XyfMi8G0S7MANcrxsHrx8abx+irs4Xf2ypvI78LCyPdjoHEWv6w1PDL0FBrOUMIgegkGJWAdxFfFAq80Yqk0qqjkFIkBnA+AJqy1KSkRfHfzdjCZlX7aj2frus4nk6c+o66btGDaFcM/cQ0ObFw7TueH45Sl1+UxNjT9xPoK7Q22TlEsuILo8Fam1knE13fM41TZqaIdkJKibpuaNsNJpfw2KKisiUqJdw8MocoYncYtLFoZTCVBMjeewniM+jiYwSd1kDP2oLd2Z6yFpHGvh/puy6fh9znRe9EykjUql2wjK2lLn+pzV/mRa2llIjixT6wMBoW0G8ReVxKG0II9NO4AoHjOK7uEkVRsM/3sc7sodPpxDiOxJSYphmlWJkTZFbK4XhCpYjRmrbdcnEhAGQC0R9AgxI3mLHvmOcJsUdMGA1tXbPdtjgnIJ9RGlvXbNotpjD46LHegoqMY0/TNGzi9o5eQcANo/S/mGg3Wy4u72PKHU+vj5zGwOg7qrrh7OISN43M45Dnec8w9pRThUKeqYBNimHoGaYZUFRVJ+4kdcP52QWzi8z+OSmNqzDn8XhcbTyrsiTeKWcwxqxMlOPxuLqGNE2Dc45hGNbnZoxZS1y01qvoZ3E80DQN+1watGhtLNstCbrlOWuN6Ncoh7WKQguyKdtZBCDUKBZrWJkP4ktA59u0X9s68dd2vh+qvQ/zGD6BCr9Qe7eF80KBfOWePpIA922ZIj/Hub4K1PgQx31V0Pcx3Pufuv0Q8vn3cA9+yvZ+k/fL3L73CzjWrV7BaPqlcI0fmtN+LOhyN/ubj3j3XYSeufwlGWKlLSCiYUkprNGoWhH9TD8NDKeOcZgxyALauRGlEtYqrNVU2eFgGh3zKBRmbcCkyOwmoZMnRUJRVw1nZzuqsuV0HPjqq6/505/+yDzP/O53v+W//+MfePjg3pqNREuNtM+2ZTEBShNIJKMpi5aisNiyRJsC5zwuRIwt2WxKYt2QoiJ40KoU0bZ5Zpxmun5gmh1Jw8Xlfe7dv8eDR484v7hktz8TK7j9DpcSLgc0xpgVTKgyEBGy+NjyflEUkKQMYakdX8QdlwCg6yRbe3V1tfqz13W90rpTkoX4MIrAZYyBQitsFoOTchCzZti988TgScFDjFitMKXFaE0KjkWkkSQ6inGOGESc0RhNDJrg0yqORxTwQWuNNZakPSEGwpww1uRxlHL2PpDQoAzalhTeg11U/BExt1wCcHfgLdno78+5d8fCD/f59NI+7+7j7uvrWmMBUpJaR0dMwkpxQUQEY1J5J7cMnqXkZgEeQgx4HwSMMwjbIlmps/cB7zzeCyvIKY3YWAZEYT6u9qLaaELwHI8H+n7AucDz6yuKricF6PuJvh/pup6+H5mCRxtFUcxCx9canYPmZrOhyICFNiaXEYwSQPaDOI1MM94HfJJrLWyJuTCkqiHNXso00FTGMo4Tc5jFjU8pbCFCf6aoSM4tkBHGanTMvVEphmEQW8QsAlnVDUZr0Xkoa2xRME9TTgxrrNYYa7BZJHGpmU8prUAdsI6PJYAUsKCkKkWY0XnRcZASHr3eX6tF54AFIIqRep5W4U5xkRBBx0UEsGka2qz1YK3NZRgzXZ8ZC3VDWRRS1hQCbp4Z+hMaRVmVPHz4UNwMjkeOpxPeRWKScg43TVIKQSK4GWMUKSjAUBjN7CamfuBsu2W32VJsNuyI9MOJeejAWNCG8/NzNpstMQQON0dubq4ZholuGJmCpt2d0+zOOFMV47Nr+mGiiInNdkt5ec7U97hpoh9GTifRlSEmpnFkzmVPRVFw6ge8T/jQE5ShcsLEqe444izgaJ9FHEMIKyiwgAnLuF6AoxgjwzC88NoyHy7Cn4vlZNd1DKeRfhi4ubnhcDhweXmZ3Yc2ojGSrSeX+Vbms0BSEaUDZWXRVjREtC7QKuXvFfmOWvRUZKp6e+bix5Moefv2Nln/v7X2uvXoz8pU+BRUvEv72++Ub8NUeNNgfbkO9Meex6uo+x+qfSygzk/RXnVdfx9MhZ+zvbjYf797eKf24p3ee7Ep9WKgsVCwf4n2pi+yl+/T+2h3vE25yJIhVOg7WRthAsSgmIaZ46HjcHNiGn1+TwLAsiwoLXg3AoHziz3bdid1yG7CGLDW4Oae7nhDVRcoZSlMSVO31NWW4A2n05GvvvorXdfx8OED/r//x//BF188oixszqZLve56T5LQ0UVLQTKCZVnStC3aWJzLlofKUFQWjWKeJlE8b2rO7yu6U4fpB5q24f6D+yKKWNdc3nvAbr+n3e0oyuqOKKHU0C9ZtqKQReuiIi+0bIMx+oXnV9e12DvmoOVu2UNZlqgceHnvGYZh9bxvNhvJtiWFShBtELAgxTWTp4iUZUFT13khH0heaM4xOJIPIthIQlmDVhL66UWkLwhAkJQEXFqBsYoQNW52EkDHiDGayhYYpQhGEXNGP7gJg7AdkrEQI1pbgrGEYsIXFcZXaKtRWbhSqcwGSMuYfbE04UVQ+24fft8xqr4/xhMCbOTJYOlTKQfXS2mDuGOIFkJUKr8XIMbM5pFMcPALLRuUFYX5aOS8xT1FxCxBE2LCGItRYDT44Ji7QMo2p9M0cn19zTgOTJNjmj0hdoz9xOHY03cD4ySlCdpotJXPlWXBZrNh32yo6nrVazJGgL3ZeU6nI0PXEScnQbUPBC92gJUt2e/2XO7PKcuK0yAB4eH6ms1mQ1kVoKS8Q2vNbC3zMIgmQ92gbIEpROxRWbEUNSkxO43PYJyfJ6IScDDGyDx5nPeElCGJLPJIFJHRBXi76+KwBKx3f5QSocmqEYAvpcTpdGI+OKHlR6HhWy3AmcmCj3b5vDXrmLXWriUZSimmSWxzx3Fks9lQFIX0JcUK/pVFSVUW6DwOQ/Acbwq6rhMx0wS2LNnutqAU/TjhM1hSloUUymSWSmENGkTQUYuN7IDj+eHEFDznZ2dszy8wVUlvLbapCc6RtCWihQlkLNqWKJPoxxN/+fZr0I85v/eAZrOjbrfookZpcXGpm0ZKHE5HlErMzkmJRWYayf01K+AZkyImTd8PPLs+EUkYXdwBQuW+FkWx6mAsfy/OHMs8mFKiaurVKvd0OrHZbLDW4r2nzI47y9hcWAsJGGcBf7quW8HcxfazaaTMpqqqO6wxRySgVCQljzYlZZnAKLQyWUcmYZJ6QQ/kB2eYV7B7b+e3j7v9lCUKv4b2Puss+MRU+NW0l1GjjzFT/tb1RT8zW+FDH/NvGUh4U/uY+97fSvsY+tbLC4GP7Qv15XN61/v1dsFYDuqSZJdTUsSQCD4Rg2aaAsfjQN+NxCh2bkYXuGnmdLhhnga225rzsw0XF3uqqrwDSiS8dwQfcG7EmMh20+Bmh1Il+/0Z282ex4+f8qc//ZnDzTX37l3yT//0j/zud7/FFgo/z2uGOsQXfcoXynZIIjanjSh/xyi+8TqfwzzPzJPjdDxyOByYxpGysOz2Gy4uz6mbFlsUoAwYS9NsaDYbqrrN1mgVZRYcNJnBIdeY1kxqjFKzrXVFkUsSlgVzkWu/l+xbiBFilHIToKprirJ8oWY8xMiUM6XWCMuhqWupj3YzY3ZWiEEABgW5JCVSFQajxad9CWjjPDMbRV0VWKvRRmXxw0WYMBAI6Ew5t8YSTWD2nhiCZFG1Wm00Y4yZ7u+JcxKROluiSkXyM2E2zMZidIHWJRahFyutubvQXkojXjX+3meOeNXifmVS3N330vMzwekuwJ8yYLBsl5BMt8pjZQES5GcBHm4FGYOPEB3aylFERNPjnMfHiDYFZVnhQ8S5mdl7lCoIScbN8Xjk2fMrYpTgLoTEPAdOp57jqWccZ9F10DkrXBjKoqAoStp2w+XlPTbbDU3b0LYNxmicd8zTRIwBawxlKwCQ8w7vLBhNU9W0bYUmMA4n+uOJqe9RWhHdRFEKgLbck0h2t0DRti1l3VC17QrEFUWBKUtR3I9qHbtLkC6lEmkdE4v9qkJ0DTZ1DZmdsATyC3NgBXzyc150FZbyiOXZLyUPS6nKcvx1nC1MhTtZ9MVhYnGIAFaxyOX4KSWC96RcejXPM6RIWVY0TcF2u2WbNSzGUQQV+8xI0tay3RZr3xEmk7BMCltgtGKehI2itcIog1KGfjwRjaJ3HkciKU3RbiipGfuB0QWG8Ubmy5iw5YY6lfh4Qz8EJj8zRUN5HIlKkZShqqvMZBFxWmvFASK4SUBXJfOOBPy3pVpWF4Sk6eeeU9cxzg6l9MrIustYWMb54t5xd4wuZWFlHvsLELaUkIUQOJ1OpLSU121QStx2iqpkE+OqdeG953Q6raVnd0tkrLUZEHQkEjF5QlSgIilqbAWqFL0ZhVmGVj6nJIyFt5x/XgZFf63t72n9+z7fNT8pU+FjW4z+LbaPIQh5Xfuh8ofX0b1/zDX9VGDCx3yff8r2pqDy7/WefMj2MU+RHxOg8Cog4cPoL9xdFL2YIVa5wj0ulmg+4lxkHjyno6M7DoQAddWSIkzDyNPHj+m6I8RA3Rj2+x0PHz6gqWvGwa0L9L7vmKcTSifqRuwMi8Ky2+/YbLYMw8jXX33DV3/+mu1ZyW9/9w988fnnoCJ9P6ERRoJzTsADrUVAMSurozRFVVM3EswIrRwRjouaeR55/vyKw0EAhb7rCSGw29ZsmobN7pzdbo/SBh8TMdeJk4NfbSxlVVNWtdiSWUXIQELX9XjvVuu5JYPqnFsXtku5g+gayJ3X+e8l0DHZolEbQ900pBUImQSIsIa6qjDagLWkEKjKkqaqIN0KOaYgVHqjCwqr0RTMCsZOhCIdAWJB09QUukCT0EqhjIKoCN4Jq0Hr7BphCUYU6sURMd6yWnJWleAJyaGCQaeINQZCQXQGpwasrdBFSVIKtASvd5ku8LqShXcHE14FKNz295fbnSzici13zmGhykeVXRxUFuJTGqUMIQkrIYWUM5kKjTBRUsj6Ckmy+sGL0v+Y9UCKMpBQeB/ox4GIwto6i+kprq5vuLq+QSmDc57jscfFRAgJFyEpQzbcEItHxCp0s91x7/5DHj56RLtp2WxalIJh6PFuRiu4uDynMhacYx6GVT9Aa0NRWFKYubnuGMaBcZrQSlEUJW52DH0g5bKGBIREFk5NPFOasq5ptlvKqqaqaza7HZvdDlu2GGUobUHIt1mC7QmtjJQnaEVwUcZ0fjKxLCiLchVlHMdxPd8l6FwD/BzYL8E/sLKBqqpaX1+y3QuwsWS1lwz7YlcIt5an6xjOwMc4jhlUE2ekwkpp0ZzPQ+VSoaZpaNqWzXZDUZbElJi9J8yzzBkZyEghYLShKiqKokQbDTGx3U0Mw0gMkc1+z8bt8WHieDpyc3Ni09acbXdYrdG2Z+x6Bj+QYoIIzkX6ORJ1SdnuidNMNzgeX38n4ppFwXa3w2iNsZqz3UZYE1GTgiaFyND3FLmcRlweIvPsQSeULjDWUlQlwyTlWSl4qrJcx+NSnjLP8zq2FubDwtJansdSTrYwFJZ9DMOwfn4RxFWZ7VJbu9pPilbFbf8CXgAVRBxSGCYhOmICpRNKWZI2aKszm0yRsrCxzEcRcXH4ONYIP0f7WNZDH3N7a1DhTZmhu/Z/HyKoe9OxFnXUj6W96lzffM13OqVa//e9975HLUovXvdb3dePLN77ofqklwGHD80u+KH330T3/1Agx4/d7kM3ubzXB2sv35cf+1x+KDBcxvcL76Xb0fBz3qdX9Zm3Of6H+uJ57X5eLlNY//faPf3wwZRisZ1dtr49/g/Puct3wAuZzZfGzssBzivP9A3940Pc1zfuQ92pXU+glMXokhQNPkGKsijrB4+bAhqF1ULx7U8DX//lK7795huapuK3v/mc3375BbtNS8ze4E1VMY4Tp2GgP51Iama7aamrCu9FtOvy4pyb6yv+7//rf/LNX5+wP2v43e9/y8OH94gpMI6etqlRsFKRfV4IKyVBd4iISNfZGU27IQRZ9FtrhY7uhBZ7dXXN8XhinqVWVmnNPHnKMnBzc+T6+oAtSza7M+p2Q93UIs5Wt/gQmeYZHxLKaHzya1CTUkQp1sBFmAgeuKUJLxmyZTG9ULmX30GyeWVZEmNcM6hlWVJk4bjgHMMwYo2hKi3b7RZoMVqhUiJ4x5gDRO8D3s1UtqIsCjQVyc1E7/HzzOkw4p1jt98IswIJjhbhxOAcLmcjtdaUxuJSlPITJ6CBMQqtQBEJfs5BVImKHj9JkFyaApMC/fHA7CPbvcaWJSkZRBBtHX2k9P1xs4BgKd2W55CV2O/28WXeXgKVZT93AYtXBQPr90FKL84xilX1f3aZoaAUoFHakLJF4TCMEMMq7uidF4eHxEqbB0hKAl/v4qqKH0JCm4puGHl+fY1SiqreYmzF4XjiyZMnTJMjJY2PcH3siZEMPFnQaQ2qrS2wRcnF5T1++/vf8w//8BsuLs6yCOFMDNLf7t17wG63BSIqRfrDDafkGaYedKKoDIWVwFn5RIqe4GdcjMxTL31zDsRskaeNATRBCbjgQsSOI5NztJstPgSmeebq6ob7Dz5je3ZOWRRiKxgTVmkqawlZXyMuoqT54QgIMEuwXVVrILk871WQMP8swX9RFhhj0UrjxpFxtUDVItCXHZJNYSnUUgIDNzcHxmEghMB2u+Xi4oImawQsYMLyTBdmkgCHFoWhLGqK0uCc43jq6PqBui5FQHGz4f7DR1zeu8/Tp4/55ptvOR2PjON8y0CyhpASyTl00Gx3Oy4v7+O8o+t6Uop004nJ9Qx5jqjbDdVmiyLRKkPTbNnOjr4bOFwfOA09XT8yx4RLMPrMklr68NQxThPDOPD46Xds24b7Dy757NEj9ucXxGlkGHqePrvi8t49NtszTt3E9eGUASFLUW84258RomZyVySfGIZhBVUXPYO6rlcmFvC9+XFyAhosJWJTBlTrzJIYx5Fvv/2Ww+HA+fk55+fnmMKuehsLyLAATLdzdFqBjRijlF7kOSslsdX1IaJmYYdZq1AmgllXYuucssxZd7/zb997dVvmreVzH6L9HAH/rymJ9qb78Tbrr7fZz6vaBy9/eFUQ8qHam4L2H7rwnyK4e9MxX8veeGmB/9rDvVUc8EPnql6///fa3/u3H9r3657tu5zT22z7U4MDb/O5n/oaf6r2dqDZ27fXATnfP86rB8Orstfv237q+/o6MGZ56d0zkC+/8mNZIzlD+apdKDLF+e7xP5RY4ktn8YH3+bb7Uwsyk9dIShuxN4uKefbMU8L7RPSgkkYpyXx757i+uuLpk2c8efoY52cetBd8+fnnfP7FIwqrCcHRdx1V2TAMJ/pe6lyLosIayRSdn11ycX5Bdzrxz//8L/znf/4HRVGy3d7n3r0LqqoCkoiYOfEjv0tn7rqOYZLApCjKtWZWbAjjmr2c55n+1N1mFYNn6IecxYzEIMHIZhtBa8qYaLaKutlwce8SYwsm5zh1PbP3WFugtWHyt7XBZSl+9ksW7C47YREJk/rq25KNJaO6gAxrMJz73gJaaa3RxqC9F9V955hDwE0jSsF+t8FYqeM2uqVtGtFjmEaiF32G6J1oHKhEoRVJg4+BcegwJqLYgM6CZMGTYliFJoWJcFvCkVKCmIgLmBZF7FEEHxXSYTQxgdYW/AymxMdAVJq5rrFzKYr+VijGd3ovsASMy5h7c/9/eWG/jIFXjVcBJV69L9k23Rn1Cq10LgPRxDvlGkotivIakiYGj4AikRiilD0kGTeJBAGxNMzaC84Hun5EaY/HMMwTXT8Qg6KYwZaO47GjHyZ8EP2OEMGHhNYWbQqMKfA+CTsF0CnRti337z/gs88+48GDBxSFBLdlWVLYlrqu2e221HXN4XDDNJzQRlNUBaY0+OhIBLQtIEDEk1IgBreKLDrvIChQmb6uFSGAz0C4aAYImHg8niTY1kKxf/rshot799htdxhbiNWhtYQgEX7MyJHJYyfmsTJNk5T15Az2kqX2/hbYW8bVwibQGQwzxtC0DWUoVwBvcVNZnAkWYKYoS+qqYhpHhmFgyADdYu+69KnV4YHFUULmzeV8ilLGvQ6BEANdL6UB14cDZ2dn7HZb9mdneB+wxtL3cqx+GKQEo6xw2W5RmwKjpXQjJgEyqqpGWcU5muAntEoMg7AtCmMpraVqGqxtQZVMPjEGhS092k5M/kTXdwJsRmEeee8YJ3HWaKqSYRxIER7dv2Tb1DSbHW6aGIYJl113jDYkP+FI2DJQlRWXF3vapuLm6pq+74WVc0eX4m7AD7wABi2shaU0Ynl+C1NkeQbDMHA6ndb7XVaVzC/5+ZdZJFjcKvSqxbCAUMv3QlHZPKbFHjaF7HoU5btDK4WYPSyzgnwPLnPUu7a7YNjtnPNxth9KiL5p23fd94fY5y/Z3hlUeBkweNOi/td0I963fcjA5lP7MO3TM/jU/pbbr6l3f+xj8QXgSqkMnmi0Nmhd4Fxinj3j6EnRABZrE04lYhQBwa/+8he++/ZbUox88fnn/O4ffsP9+/cpi5KUgogJhkDvTnTdkRACbdPQNCVFKZnQ8/05Wmn++Mc/8j/+x/+FmwP/5//xf/L7P/yGzaZBqSSBZ1SSeXdzruMV8cWu65h9ZLPZ0m424muuDd7PmY4P4zAy9ANjPxBmESuchpGr62d03YBCUdclu7Nzzi4u2W72KGPY7HacX1ygtWUYZw6HI10/kpSiqiLKaEL0qxp5XYt+wiLWuCyey1x7vgQzEgLe/oSURQoVEpyliMsUXZOdHLTIZmKVXkXbpnFk7MWGcOo72rZlv9+y227ZbMSvPfqZw80Thq5jGkdUSlilKIsClYLci3mk73q01tR1iVJZr8JLBjRFsYXEaGLyIp4XFxowxKiz7WLKwnoQgkZ8OCComTCPJGy2tVSM/Sk7RSw18Dn7/5YA2dssyl8GaW8/8+ZMlnpBHHIBDwxaW6k9R35QBq0kmDRaixNE8FI65CH6fDyVsrhjIqQgbiXKEJJmGByTH+mnQEjQjR7vIsaDsV4cHbzcs3n2Uobkgli02iqfo6YoLcZaNpuGyweX3H90n7OLc6qmkZMBzs7OOdvvM81/pOsGjseOeewprKKoG/bnir7rJOhSBhcDswvMQfQfooKQErMLGFVgtYjZucnRj9Md1xRFUZUUdqH5h2w5atlf3Gez3bNpWza7HReX99ifnaGtaAUsQEBhCxQKp5T002nK7CdWJsIC2i3gwDrGFgZDEuBucWVZQIi+71eGwTRNdF2Hc7elS9vtdgUFu65jyKwFsfq8LcG4qwECinmSe70EttvtlnZj1yD4+njD9c0NN4cDm81GXGQ2W6qyZhxFkPNwODDNLgt5goqK6eopz66fiQWtLQkxyL1xMySNsTV9f+Lm6opx6GmqGq2kZKkqKmxZ8+DRl2zORkz9FFVWuKyh4bxHHHvkPGcnGhNTLi05Hk5cP3zAb3/zJQ8fPuDsYiPlL2OPCx5tjGgveAnSURLAt02LSqzzYZf71fL87oJ+dzUtrLWU9a3mzGIrudznRXCxbVsR35xnrq6upP/cYUQswrcL62spe1ie89KCD2ijUEGAsRAiJhopX4pJCIuJ2+/JDMSndDuXvAwUfAztzTPdx9HeNyn+MQIxbw0qvA4weN3FfgwZ1df9/SGP834D6G06wt1tPp4B+mtpPyZr+al9ah9De+288iuZDl7FWPsp2A0/pi0ZWWm5hIOcjQ5pVbLXyoAuIFkiYoV3PB55/vwZT58+xTnHb774kv/+j/+NR48esN1uUSrlrLZQX5cs8na7Yb/fURaGRMzaCJG//OVr/uf//H948uRb/uE3/8CXv7nPgwfnpBhwTlTajTW4vNiVAKLDORE3lEXmhqZtMUbjvYg5amCaZk6HA13XM/YjN1dXfPWXr3j85AnTPFNvNlycX/LFF19KANCeoY0VhfhTjy2OTG1g8p5hmkkKyawWBSiFLcwawJfl4mbwciZbrbZ0SuXCgiyAuARFy/fp8rOI0S2BkwIIMQvB6Res87TW9H3PNE303ZHTdsNuu6VtWwojAIIvDH5WROfz+ljYFYoEKhCCY55HtF7owbfUYx8iPnhMzrjfXawuz1as1iRwVkk0AlJUBCIqSoa6wOBThq/GgqmwWCuL/6TMSh+4y9NKSXQe7o4DqVR4Uen/dePkTcmg17WYEvou82F5LloLo0Ll8ZPIYp0WhRZRxiBME8Xt/Yspu0cgLAMfAGMxtgBt6YeBbgpoY5k9OJ8wKqCTwSVAF4QQGWfPPHkSmqqqV22Auq5otxt2+y2Xl+dsNi3nF+cUZcE4jZTWcHF5wb1796RkqRv45q/fcjodxRFFJ9q2orAFVVMQsQxDxzx7umHi5jTQdQOkRNPuabdnzOMMUUl2PsEwT/jrGw5dT9f3ucygEDFHY1nLRrTlOl3x/NkVMUTqpuX+w4c8fPiQdrthu93TbDfUdSP9ISUBLgqNzyyZRSNhyUQv/y6gwjiOa0bcFpaiLFdngcUJ4m7meslaL+P0dDqRGvl7v9+zyQKLi0OBOGuUKxtiCYqdC6KrkW4p/ykldnonoEbTsFdSynQ4HHj67BmnruNst6OtarTWK5gxDAMul0MtWf0lk48GNzueP37O0PcYo6nrCudnsXKsGnxI9N2J7tRBUlxcXPL5519w78FnNPs9l4f7nJ2fsf/rnsdPHnNzc2DOehIksMaigHkOPHnynNPxxKnvCQn+2x9+z/5iB9fi9hDCUm6icW5iGHqUMlR3gv+Li4vVTrLv+zWwX8DWBRRa5pSQ4soEWfQtFkBoAXcWVtoC+vgQKPKzmeeZw+GAtZbz83P2+/0LjIcFVFj6i7GGsrRoIzaxoicEaZ0zskYKCUXMc+iLpQy/VOz3tuzwT+2nbT+KqfA+7/9U7W1o5j/VcV9VO/zqlu78/FD78QNBvfFc/rbbJwDhU/s1tx8et7+e/v0xz0FpyY4DqBy4qaze7gMxBwy6sqRomacgugiHI8+ePeHZ02fEGHn44AH/9E//nd/95h9o2hKrDRBAiUCicx5jFNvtht1WFtchBOZpws2evzz5K//v//v/8Kc//ZndtuV3v/uSi8stxkbGaUIpKMuCGCWYWKwWu64DZbi4uGS3P8NYqbEOMeBDwCiF85Gp7xm6E/2p4+rZNd999x3PnzzFO8fZfsfDzz7j3v1HPHr4hajqO884DaL2ryzj5CjqhDUFbavxMaG0EQX8rHVQ13UWZhQNjlvrvlvbyKXmO6UkjgeKdcG8ZNKWYOcusLBmQe9w9pVSGGsl82oNMQTcPDKNI6fDkf50otue2G93NLXFKC908nx/Ju/QgNEKYw1NUzPP4N3MkAJFWWStBIOKiYjHBweYDIpEhKWQa4pDELs7JIBOIaKiRysIKJKPos2hLEFLPXvwI34qcJXQ31ElSmdtmZcpt2SgZkUbFinE1zMUXl929eZSigVsuy1HyX8jjACRgdf56ArS3bOQvwWe02gt98MFL7TsBPMUmENC8ISCoqrx6cTQjeiiQmlDSBACaBWJSYMp8PPMMDrc7NnudpR1s4JR+/2O3/zmSx48us9mt8FYzcXFBW0rdeumqDi7uCAlxVdf/ZXvci16UVjatsEHzzgHbo4dzk3M08w09szTzDgO3Nx0dKeetqk4v9iz2+1IMTFmmr7Wmm2M1PUGbQREuDkcSRGMXUqCFtcFiM4zzuI+0Xc9bnZ0xxPtdsNnj77g7OKceBYEsMiMhMIaTBbySymtJUN1Xb9QaqSUlAwtVqwm6yp0XfcCe2gJSI0RUHC73eK9AKbH43F1dli2BVZXgZfBP6XUrc0ldv37cDgwThM+Bpz3mMKw2Ww5Ozun2bQ8e/aMcRg43BwY7UBVSVa9bVuqumLOQEa92lKG1TZ3dgrvHEMnQf1YlRijKauC7XbDMIwMw8Th1PH82RV//fYJh8PAw88eggVtNfcf3KdtGi4vL7i6uuJ0OtF13R1tipCtMwdujj3j/BU+gCkK/vsf/kC73XJ9OODy9mRnk67rmKYZpS37iws2GwFm2rZls9nw/PlzDofDylq4q4shfSQwztMKKgiDql7nU+/9+vwXNkjTNALCaPXCds45bm5uRIx3t1sZJks/meeZaZ6F6WP0CiZkEw4Z62oBUrOuyzLW36DJ9aHbm9YSn9b8H679mDXbezMVltc+1vKHnxNQeFVG7sO2T4PlXdqHrHf61D61X6q9Gzj5Y0l+y+fvHvPlv99hbz/AFPpYxuH3GBRKgqaUVA6msrp9UeLmxDjO3NzccHO8pjudmOeJy/Mzfv+73/HF559xfn5GjB43jXlFFkgxUVU11sJ+t6Ntt2J5OAe608jpdOSPf/xP/vKXrylMwf/2T//E//6//SPnl1uSSsQY0EYykJMXC8i+73IADk1Ti3VdWQm13AeUFl977yNd1zN0oisw9h3Xz58xTwMXF2e02y3b/R5bFITg+eMf/0xRSvar3WzY7jZUdYOxFmMlK+ljIIySzdPWyCI+lz6IcJzEw3eZB0tbAhSQ7HbItb+LQOtSD75suyyml3pgUsLkPmm0BmMwVUUqckZxypk370gxEpxQvINTaOUxSnQjxM5zljIIbSgLTWkNpIIQHN45QrYZrMsSo0TlfMmUii1nyJn6HHwjz2oJwlcdCAUhaWKKkCn/uqhRxpK8w88jbrK4sgHtUDrdMjPeAlxMfF9H4a36+g+1zC64a1V4K/yYwYRcT728B7cg0GpvCALU5UxsSDC7mXFOlMpiipqirNG6wIdJnDqsxQdw3qNDEiBDSZZ+dp6UFJvtnqIoV6eRhw8e8off/577Dy9RhcIUBU2mjystQbSbHd89/Y5///f/YOiHXIa0gaS5OfR8++QJz59fczodcW4mBY/OQbObBcybXaLZjGjToLVimBw+zFgrwqS7sz1RKbS1bDZ7YkrZPSYwzY5xHJlnhy4KSFBYi9ai7N+dTsxuRivDOEn9fbvdUlYVaz44j6mlfyxsnaUtNPmFUbCwg069aKl0fY+bZ+q65uLigsvLSylbaho2bUtZ12zz+JvzOF8AwcVacmGHLHT9oijWgDdlltfSN3xwOO8w1hBSoN0IWGAKy35/hrUFXd+BFzcVsk2h0orSVhSllCIZY/K1jERidsvZUqjfcNgcOZ6OuHkiBE/0iXn0aG2p65bNZsvzZzf89dvv+PabJ5RtSbMp2Ww3YsnYtFxcnPHwwX3IDIvTqePm5iDz/c0BpQyRgcnN/OXrr1EqYbTis4cP85yW3XgyS6e0hnEMdMeeq+sb6na7Mj4Wgc0FbL0LBt21l/TZLlgpKXu7ubkBYLPZrG4QiyhjVVVS9mYNc9bHqOuazWbDNE0cs3XwopsxzzNN02CMyXoSEe018+xkDieirQihWqUzeJmWqUF6o7pdI7wcD30sQb64OH0c5/L30N5bqPHXVP4AyyD4Hvj/I9urOur7d97Xj0G10i2Xv19/rLe7wJfZFT91+1gCip/7ut+rO3wc8dZr24ekuP20/eJtb/5tQJ5e8bHXfVF+/3xfd7xl/6+bLyK3DgsJsrjeC6+9EPTn/Sy1jMt5pLtfntnqKS1f/D/U3gQgvPz5F4jfb/WZ29u25FbfdE4vXefda38Z83jhGO8+2F54hiqh1JJVNyh1R4wvif/6OPT0XYebxDqvsCUPHtzn8y8+p2lqhrEjOI/VirK0hDllBXzPbrujbVuU0ozjwNAPnI4nnj55zPOnT9Ak7j+8z29+8yWXlxcoBdM4Sv9LEOZZBMz6nmEY0Vpztj/j4vIedbtZ6anL9grJKh4PB/w047zY1fkYMKbIwUeLMSION/tAoqCuG3b7M9rths12gykKUa2fZsk4+0CfyznaYrMGE8uiUkACtVKiAWIMKGVWCq8xUvcr5zSuDIVFLG7Jvi3PyBoLiZVJInlyTcoLcenmibZpMCQKBcE5Ugq4cWIeZupKYXXKQYs4VKRsgRdTgdU2B00lPjp88ETnRfC8KFa6f4qRhM+dLq7aA2kJoqOUBEhsJPX3cdFjSBAmAyh0VaKjJwUnjgJuQhcBjX7BtWG5B3dLQ17o768Zuq9jKbzY8kjMc4m6fUX+TTGzeUIuBUprP0PdAgsxRikXUgqlDWhhbbgQAE3SQqWOOeB0IYr4XhGwhcIUJbYsUbogYYhoQgqMzqNToixKNEruIRJ4XezPUSoyDJ6maXj02SM+/80XbPdbJj9SNRVh9kzjlLUzFFfPr/j6q294/N0T0IZh8nz79DmHrufZ0yuePb/h6uqarjtJqYtSVNVtlt7PjpvjxDAnds9OGKuJfibFGWMsu92Otm0IAVAWW1ZoJeOg7we8H5kmybxPw4QymsKWmEKjQsAHjw6G4+GIy6UK5EBzYQGkGF8B5MlzXhgFd/tIjJGbw4HT8cizZ8+4ur5mGkeapqHrOo6njqZp2O127Pd7mqZGa4MpCtI4r+yiEMJ6rIVVJBay3WqDKKyhAltXa4Y/ecc4zfjnz5mmcQU7yrKkaRvaRgRV3Tjj83ve+yxUGTMQaXKflp/oAxhD3VRc7i64OLvgeDxxOh3EKjSXTJjCZvvNApLGhch333zHt8++RZvAZiNWmXXVsN/vefDgAbvdHm2t2H/GzM7RhqKusAfLqT8y9QNfffU1Z7sthS0wWmHLgtjD6CaasmazaUWrYpwZJ8fheMPpdFq1KpRSoo+xgI/GYAspkSGDlJW+dXBxznE4HFa9C5NdcBb7z6UcpmlbQEQstdZrH9FaM44jSomV5fPnz9eyDGMMqIQPCSYR8A3Rog0Yq6kqKRFTKYgNLpAIGeB6KcH8kYAJL7T3JYe/5ZL07trjfcGUn+Jz77um/jGA0Ad3f4AfHxy8f+ZfvxI0SGuk8PKby9+Rd27qpX/f6YOvBz1e/5m7538nkPjeOd3Z7mcMTn/pzOMP1W+/CUz46c7940AH3nR96scmuN/zXFbK8EvP5ZVBe6Y9v9tzel0QD4vA0IvbvrjB+02qrwq+4da67fv7VDplReW728Q7QMArAus79GKJXtSda5IAmLwwyZHQDz7oV9/b19yjJTuRNQNQdz+fXt3tX3jtDfPtul168ZpePgdugx/549Xz6pvbGvnlwFBBQrKMSlMUFhUT4+yZphPT4EhuwiQN3mBVwaP7Z/zhd3/g4uyMw80VQ9dxdrbj4uxMamvnyJz97pUWhfoYJqZxpD8duH7+hOdPvyOFibYp+PzRQx4+eIg2BeM8EXyCOWIKS0qBuR8ZuwGjNdt2y267x9qS4BPKgC1KyZK7iXnsubm5ZhpG5nHmeOoZphFdlDRlQ0qKm2OPuzpRNQ37DFDcu/+Qsqro+56rq2dZNwHQlhA9CYUtCppNy3azLErF5cJ7VjBgqe2WbGotyvdK4AClhG9gtKUuG8ZpxM2eFICo8gKW9UfSnzFHFZaYsg3e8v7CDIiOwhjspsHNmqHv8W5idgMqJlIhIIRWAvp4n8sd5kCkoiwtlVakEYKLWcBOXDWMhdJavBcrSudmtLoFT4LzpARGaYoAOiqh/CN0ZIVGhQgOytJQRo8OHh0DKQS8G9HjQN0arJZ7ELwHfav4LuCEgF+Q2Q/53rxcLgKv/75LaZlj0p3Fh76F85ZsuNGktHjTCzNDIQ4QSomdpDYFpmzQxUzqR3RRo5OGZFA63AalMd+n4AkSj+CdZ9IO7wV0smVFUgVzTHSTp5tmbGmxRcW23aAiDIcjhEihoGpqysJycf8eD774gubsDNs0TH0CVTEMM+NxxmwK+m7i22+/5dvvHtP3nqeHZzy+uubx1XOeXD1l6Ed0QBwrgjz7wkhWvuhmlNIZWOn565UE0mVh0SlQqJQZQyNFURCiZ54nUkxSQqM13gecT0yzpxtnTuMA1lAWlRzDedoEuigJREY38+T5M0Iup9lsNlRVnVkwUnoi7i632e2iKERDpCiAyDyPeF/j5pHuJpJmT4kGWxJc4Ob5gaETin3dbtnt9mx2u1udkTCTYlip98v3T8olTylB3w90XY9znsvLS9q2RWxlE9ZqvNdMPuBCZFCaFKE/9at2woMHD9hsWrTRBJcIRGwlbKZxHHHzLHOM1gQX8HMg+ABWUeoSozRtW1NVJefnO+YMvk7TxDhm8HW357OHD/ntb3/Df/7nH/n2m685ds85HG+4uX7G8whf/VVR/+kv7M/O2Oy2FCY71DiPtYbLiwv2m5bDdcG1ucLHwHfffUtZWr748kuazZYhi3TO3on7yMUFRhueXB2YgpRS9EPHqT/KvJhLyKTEQct8UhgKY9FGC6PtjivHwli4vr7m7OxsLR1bRDZXbQRjUAmmfuB0c6BpGs7Pz7l3fgGwbu+nmWALqlZA4RAjzo9MY8K7cgUZrVG024q6qUnaMTspr4PIwmG4syJ5bbT1c8INb8XeevkzP82pvFX7pWOoD9U+KKjwLuUPrwoeXpcFfDcdh1dte7eLv3yOr/vMDx07fS9x9jbtZWu2F8/jxS3f3F4NLLzbvfpx7X3KXX6KUpHXsWbu9qvXHfd9zuHNQfqd93JW5d3aq6e1dz3Pt342r8Gn3ve479peVYP3KibEDz3j1x/gdcd9zfYf8Fvl9hhvOsfF9vXugfPv6hWvLSDCymJQt28rddvnJL1yewwUAla86XxfNTe+9rRfxC9f2Pb7neoFeOIN9/jlY/4c37NqPVCu40cyyVKznjOzwYvdovMEF0gBqrLm/Oxc3AXikjFyFEVBVZVCOe5OeB/YtLIgn53YH56OR07HI9M4EKNHkWjrmu1Kdda4ORDmQKUtbpqFhhwS23YjYnJVhYpkL/sEOuC8BERzfyJMPcF7vJuz0vqR2Ueadk8MMEwzRVmz2Te0zYaiKjHGcHO8Znwycsw2ZbYs0dpQb0Ro7PzigrKu0Wah6EsJhugp2DVrtgiqLXXQy+93xdaW4FcCubCOfWFSZPZDBhNUrhEO3uOcJ8wzKQUUCQ1oIm6eiMFjVaK0BrttUSHg5hN9NzAoKa2oy5LNRlgWobDM04iPAeUVxkiJhp9d7qyiY2ECFMauQXlKiRADKYYFPoTMfFARCFkwfZ27JDDXMRCdI8wTSRckXUDpUc5jy7iyNl4ej+/KsnvVnPnCGguQ+uhXrSPuMiNv554YI9HHjO+IE0QyBqMtSlui0sJKsYW4FnhPdA6tLVZ5YhyJKZDSLTABrJoaxjo8IiBXVpExCIil0Fgr1olaCWNBG0XbtJiq4OGjR1xcXFBWMs5ihOOxYxwmYkxcPbvmm6++4d///d/59slTTuPAs9ORZ6cjh2lgjgGNokyidC99tQBjmEJkijOLCKVgtB49zFitsSpSGKjGmaafKcpFUNBhclbfGMkSn45HcQYATFkJi0UhrhIprn/7eAu8zvPMPM/s93vO9me07Q7R8pjXrH7TNFhr1rEFUNc1l5eXbDcbznc7ztot++0ZT5485dvHj7m+uWEaZ84v7+F95NQ/4+r6QLvZst/t2bQ10Y9Yo9aSJXGcMS9Q9eu6XllGi07AdrPHWrHlLcqCvd1nEceZ4zxlG0wpK+qbRixgS4MppEQiZlBxtVPMgFpKrMKtRDgcj9RFSQJszuBXdUVZlvRDL1a86lbXpW1bdrstv//9lzx7+i3fPf6Ow6ljdJ7jaaAbJq4PB46nHmNMtlJMbNqW/ablbL/l/sWO65szHj9+zDAOPH7ymKQVZ7s92hqauiaGgHeOwlg2bUM3TsRJ5WdzO7Z98JRGnEF8yC4xKRKsOC+Uxq7ijAtYuGhp9H2/ukEURbEyQKZJQKKl3CilxDiOPHv2jP1+vzJSzs7O7jDJPNoojAKwci4x4mbPPM04VxFcIEYBQbRGgEOZVL7Hnf6hKCy9NBf91KUSb1ix354D6cV1yoc8fgZ8X3edbxsrv+tnf4n2kzAV3qW9iuL3qf1w+6GM+48NQt91+7ejWr7/8X5Mu9uv3nSPPrbB+ffS/nbuu37p75ev6+X3l21e9fqrPv/31X7u7watc5CrIMVEiIv7QySEhJtlwTbPMwloNy3nFxcYYxj6nmmaqSoRGAM4HA4Mw0Bbt5yfn5OIzNPE4eaG6+srhlPHOIqQmo+B+2f3uXfvvgS6IeJdJPiItol5molhUVwvMDlLHGNkGkZciAQUylhiiMxDj59GZj9zc3PgyZOnHE892pYkLAqD1oa23VK3G2JMHI9Huq5jdBLEhBxANAnqTJPdZjcFZQwovdqVLSrid6nSdy3Nlue3sBcWHYXls0vQIsG6ZHbNHVu0RV+hsIYpzJDEqSHGgFayIIyI7ZopLVbJc/MuCnVX7RjGxDCI6nqnTrjgudifUVUlKJinkXGUTLMxGltYAmQQw+FDQpUiHLh0xUU7QRb8krEL3oFHKMwpkYz03wgsJRTee5gmjC6xZUBHAQtvXSRuHR2+By1myvEH6vW8avmslMqlD3eOnan03oudplYaYy0hGNDyuzEFbp4xWlNXFT4ElBHLQm/EHlC5gLVLeZeWfqYtddNQzl5s7IqKoihBpRcsDlWM1E1DKAK2LNie79nv99x/8IC6qpiHCeed9ONhwE0z/bHjL//1Z/7X//pX/vrXv3LqB1yMDMEzeEfUUFc11hiSm1FGr2UwkBk3XkKi2zJa0V1JURGJeJ9tCZ1b+7uU/Cj0NEEGGRYr2KREs+CuZoX0p1tAabnXi+OCUOUTKWmqusTaW+V+CfDNCwH/4gZRlSW7zYaL8zPuPbjPxbffoq3omfTjyDgKy6AbRpwPlFXN+fkZZ/s9bVVQVxLED8Mg80G2pVxAxEVfYRzH1dnFOcnULzX9bdvmun7JpE9zAJWYnaXrTzSbhrbYYI0lGHFASCGu+hA2u1q4O/1xCZqvDtd4JzaJZ2dnbLdbbFlQhBKTg+sFAGnalv35GcF/wbOn97j86wVPn1/RDSM3x56bY8cwjozjzNAPHA43BOeY9zsInrYqONtf0G5atNZ89+Qxznlubm7ENtKKpan3nmEYSVVFUVZsthu8Wpw5ZF5YnvVaOpUBouVcrbXokhfA10XbYp7ndZvlOSzjc+kvy36qqiKEQN/3qz7GgwfiUHRbQjGCSjKHpYQOQQBTEC2QcaYooXCKQsu8IWUa78HylithWd/8PcR8t2Vj795+DODwS7RfDFR4HV39xwUYb6A8f69OF36ti/YfAg9+sqz2W37+Y2yvy3T/9O3jG/S/ZPsYJ8FP7edtH+/8IgBPjIkYROQwBJUDx4RzkrWZZ4dWOi+WG1lAjiNFYbmXRc+ur6949uwZZSliYJvNhnEeOBwPXF1fczwe8Vlxe55nYoCLi0vu379PYUumeYScLY0xkCsz0GoBWJaMccSHkcl5QkTE/1LCuZlpGDiejtzcHDl1PcMwgfL0w0zbbNmfX5BSEsXz44ku6yTYqmS/33NxcZEFG7dstlsuH9xfmQgpBOqmzQvaQmjKWbStLMsXgIRFZHH5/a51nff+VrhRIU4bmQFojMZk6r9oNAirp7AagiYVRgThUiQFj/eOqmmoK6lxnqcRN4ugW1VvqSpFYTUhBE6nI1dX16iI2HuWBVob3OwJQYAFlF5ZBqAErJlnjM49JbMmYhaWtNYKGBUCwYVcSnMXcE+kCIGAT47ATFGIZsNyrUugtAAVSil4GVBTL9GE3rtpILzynTV4XllTKldZiAilSqC1AWuJsyZp0IWhbmqmecTHiEmgjBH2QEpMSVEUnrIUnQW0Z3KBMM8oI4J8bbMhoCnqljYkrBGbUAGXNHXbsrs4J8aAbWs2+x2X9++J3eE40R2PzNNMNw0cDke6U8e333zL//x//3/85S9fE1IkoQkpEUjYokAbjc5uHLZpsJmBQ9aKsFb6mc/PJa1sBRCuRyLEmC1HI0XwaK0gSpAmxC0RixT7zOyAAlnEMQdmSyXK+sy5ZelojTEiOlgWNdootFbcBegWrZJFCNC5adUmsFrTNHUemxa0oqprrg8H/vrNN8zzxDQPjMPMMHR4PzGNPZdnO0LbZKcAeQZLpn2p1y/LgmkyK6C4CP8tAe40TWvgu7AaFi2BJUAehwFbWhF+1YbRD0zjRF1VIh6Z2QlGG0LwoluS2yGKQ0537HHeM3tHYQvRxNACeC3kvYRY4ZalOFBcXFwyu8A0iyBnU1U0dSM6FNc3RO/oTiemYeDpPONGEeB98PAB9+8/wBQF/dBLWUPXCyvLeeZpWgVlIwqdmThVVRFjYs5B/8KGQKnssPJiPKTT7fxxF2gE1nu37GcBHpbPLnOGtXZlOkzTJABInnuXviI6Gjrbvnq0MVJmpcnaGY55Vjhn0VaRcgmksIjef033OrbCryGm+NRe3X5xpsLP0+7W5L5McPn1dN63Cf5/zIL951js/xTlD29zrJdf+1mC219P1/rF2qcvj0/tTe2n7R8SpEqAu9jjSfY5eAEWUl7oxyAZmzmLrJWmzQuyEu9GFLDb79mf7fHe8/TpU7quk3KGohRrt+g4dScOxwPjMECUQCUEqZd+8OABFxeXoBM+JqEOV1YEB2Ni8gHvJAhUScQPvR8lmPERlAblCEkAkWGc6fsR7yNFUaJtYOgnEh6FJaYD4/iEq8OBGJOIteWs7xdffMFut8viYaWUZCi1BlZFJXXgy0J1HPs1e7awD5aa5kV0cWEzLM91oeX2fU8IAWu1ZEHLQuwmyWmA6PEx4Z3QUwtrUCpgTMIoDQnmEPF+ojvNjIOiLAqK7LnuVcI7ETGrm4aLTIfu+56u60kJtttNPndwbl7Bj+AcmoS1RrLRzuNVpCps1ha4BaulDwVSBDdnIUcjwoVaS0dKUZGiJ6SEjhoqT6USC5KS4q2TwqIKDy/RhdPdoJafrEZIKj9SHie335sp65dobTEm4JQBbTC2pGpaymnidDrhhyEHcKV8TqncnwqUtiQ9M81ipYjVKC0lKZgCXdSQpBDJKuljKUSqtuHi/j1CDFRtQ9nUlE2NNuJUcMo2iMfuxJ+++oq/fvMtj58+5etv/8pxGiiqkrKpiD5gUZRVRVlWFMaSlDBAyrJAKb2WESyg1zTduinMs1v7CLlESgXJQPsUVrq+Voqmqdk0DSixGkwRCmPwCaJXL7grhKyZ4XLmXYLODGg6EQ+9Kwq69BMJMCemya6BImRWCYnoZ2KIKBRt2/Do0QOMNVzfHNmd7TgcTjx++oRnz57T9wOzGzmdItGPuHnP+fk5bdve0UuZCUGo/HddX+ZZLCg3m81K018y51VVrcHuXWDRWkvX95jCUje1sDQygJdSouw6fJ5TbGGxhRW71hxMb7dbrq6veP78Oc55Tn1PmXVgjDYYa9DKiCtP9BQpUBrNxfkFdVVTljU+JE6nnjFOgIAw5/sd26bGOU/fdTx79oxnT5+JqKoX/Yizs3PqullZGtM0M/aDOC/YDFSGRNQy91krWgm42yTqAiokdQsKLMyVKdxqpSxtEcVdWF8hhFW4cXHiWJwylj68OkNkxsf19TXTNLHdbtntdmy3Ilgpc4tGaZ1BmEjIJWAxRIL3hKBR5setn1PiBU2kT8mm92sfI7v/FwcVPpU/3LYfWz7wLvfyQ7MTPubyh1cd81XgwuvO6e+5T37I9gmJ/tTepf0c3w1yDHUbQMVsa7jUjOegNSaP95FploVc2ZTUdSMChV5l6reh73q67sTxeKQoCrbbLQA3NzcM88DheCOWcs5J/X0IaGP4/PPPePDgAU3bMow9SmkR69KKqERxO6aEyovyGCLjMDDPEyiNtbLo9jHinWcYZ079wKkfGaeZeXJMo8P5QCJyPJ64upb6bm0s5xeX3H9wnwcPH/HgM6lPj1FEJhfqrPGOpmly7bt9IWgIwa8ZMWBdZDvnxJpunlfbuUVjYXnfuZkYA21do6qKFCQbnnQgJUdMfs3maq0hGoJ3pBAwub43WUXQMPYdITiM1myahroqSVEyqD54lIK6adFKdACmaWLOVOW2bbIkic6LdQERbGZJgPQNkscoSYDezRxKFlscDnwIAjpohWEBUyTLG1KSuvEYKdJtri8C6iU6fO6kebEvSMIHnTnTcl6wpnNZwLQldX43W3oLLGgFKCmD0dqgspZA1Ww4nHq6rqNNIh4qzASDsgU2QaEspvT/f/b+q8myY03TxB5XS2wVKhNA4pyuqu7T3VUzNtM03owiaWPGKxr5a2kcXtM4d+RIDjld1aWOAk4iM0NstaQrXrivFTsSkQpIyAOHJTIjtlrSt3/v9wqsh96npANlDIvFEmlKfMzygqpCOs8hpLjBuqqo6orejpiySH4Eo8VIRRwd7T7de19dX/P73/6ef/7DHzh0LUGCWSzwRNphQKmUCmBMRV1WFNqAjCAjyuSkEZ3u/cmR3xRF6uQ6Tz8ks9VhHPGZMYTKmmwp5mhUKSU+RFCSelEjEMnnJL/HRIOfYlRP/z0d86l4VEqxWW8YVyMh1nPs6DQvWmtnVkdKV9D3TIJeJOaCdVg3opRgs1lRVCXPPv+U3f7A5osVdVXy6vqGrutwbuR4HOcCfpIgTffBxEyartWiKDgej8lL5nicZSsp+aLN21LMDJxp7hBCZJ8EBTn6sygKRH7vrutomuYB1V8phVEGZTTLxRJhNNoYjk2T5qPc9ffeYaRAxGR66mOkNAZKQ6UVi8WSq0sYBoezHiNvabsuF+OSql5SXyY22mqx4PlXf2J3OGL/8Eearuf8/IyyLNlszhnHgf3+wHHfMI4OJRTGp8QEZPJKADJ4GWc2x3yvi3uGwQwoCvkAjAXm100sr4kxMsW4TnNuVVVz5OTpOZpYCuM4zuep61ICSFmVVGWF0iqxtERAS5VMJKVi+poU0wZ/hNno57a+fizZ6jT299s2Yx+874/w2P2goMLHKiweUgMfucwFM+L+UAbxMFf1pzLeBQh8jP15l47nbUZSH2sbPuZ4n+157Ab90GP7+Hu886Nff8WHvuA7GY/t6/scox/HdfC61OnheH0/Psp2vqasutffPvL4yRMf+154+9b/8FfIu77MPva8+r5fnh9kAPza69LXRCpoiTJ3CVUqHkPEjQE7Jpf6abE+fYd47+m6jsNuS9e1hBA4Pz9PoEKAfui4297RZPND732izgePNoZPPvmUs80FWhdEUtGDTIv3vu9x1hIFs1Fd0+85HhuCc5k1kPLjQ+6gHg4NN9stu92Bw/5A1/X4ENC6wJgSHzpiTO7rz579is8+f8bm7AxtClarVX6PA8M4gki6989+9XkyBlOKYbQ0oUlGaNwb7Ukp6bpuNmasqoqqqmZH8mnxOzmaT8ZlZVGwXCYNtiBi3Qj2vis7a8aRSZeetenSpE6k0Aoqg7cpCtTZFOHWd0mTXZYlwoYMYNz7OUyFcwJI7GxslqQWat73XNdnCUDW+Z8UdNM1FHIkxfR7KTScGBIiSICMj4jsGZHo93r2S3j9en1w5b+BLvyme+ExMC4+WAtxMtGIB89Ju5Ko94kzkIpB72OCQWTyREBqhM5yF+cxVQlSMIwjUiuqEFBKo02Bj4DUGK0pQoqwa3tLN/agknRGFTWddeAjpSmQVUjvpSRlXSXJwtAjhcSOI13XohFI62mOR25eveKPf/yCm5tbdocDrR0oVwt0WRC8R8lUTC7rJYU04CPBe4IPyELicxE2AQOxjUip5oK2KAu00RSFphhG2qbD5mtV5AslSVwCtTYM48ixbVht1jx58gRnLdu7LUMuqCdgINHf770Vps+fQIVhGDCmoK4WrNZLyrKkruuTe8nj/X3qwdnZmtVqhSkMUtQoBY3zyfvBOaSSLJeLHA/rk/fCesXoRoSMDO1AyODf3d3dvH+Jap8Aj4mJVNd1Bg1LjsfE1KqqisViQVEYrL0HWlKKRTlLIyYAsu97pEmAwaKuUcvlHFnZ98nvpGmaRNdfLFgtlxSypB1STOJitQKZ5DJTIa2UQmbfAJvZEUqp2StAIqiqml/96lesNxtub+549eqaL774gtubW4752K/Xaz799DOU1jx/8Sd2uy3OOZqm4eL8gqefPGW1XON9YL/dZRlUYiBIpRILwSWwqDAGpXRmNgxfu89P/TW0KeZj/vp1Mb0OmP0VJgDYe8/VVZIFHQ4H2rbleDyyXC5nqcQE+DRNk8GoO84vznly9SQBaVKitKGoZGKGaYEUKoNdkNxERJbtfPPi9odoJr9tjTo/Jh5Mtx/8vj+m8X1u13cOKnysYu7d4xRYeK0QzI9Ov75fIExxYg+RwO97fFeF13dd0L2tMHu9qHifbXn9+Q+6NY88923v+b77/pDW+TiS+DZWxumEePoeaf+n4/OhHdf7937bdrz+Pqeaum8zXj8Pp3q+j/W+03gfAEK8ozv36Pt+Q52fSG/4De6d1479ycfHeN8R/9qIkNIcvv7rt+71Gx76EBDsuwYfv+34sOvt7SDoY9c0nEof7jtuWhmkNuBVThwQ9P3Ifr/H+8hyueby8jIv2PbstreJ3r6oseOA9571es1FNnEc8u92uy1t11AUhqIwXL98iRsHfvX553zy2TNWm3XSq4ukdx7GkWHsGK1l6LrEWgC6vme32zOOA8aUCKlwNtB2B/aHIze3W17d7rjZ7uj6IdGGixLpM902a8nPzy74/PNf8cknn1DXNYHEPPjtb3+b8syzq/hqvWFzfp7oy0DbtnT9QLVYZJBAUBQpjWIqDiZt9wQqLBaLeU7vuo7j8Zip0oJFNnOrqhKlFQRPoZPu29oxAQwICBIXOoahI2STRiUmqYNGiDifWyEE3gWO/ZG+71Mcngj3WnkiUhuqfO6993R9MtRLuvHJ6T9HRQbB5D8QQ6S3I0qKZMwmZQaiIkSROnoRPAEjFUKQDPCMQWlJcIJSa6IsmWQ36VpM0W2n0odUpDIXFtMdMV3Tk+xCvjb/vGle/fo99ZhRY3q+VBItUn59yAkXMaYkmUTvT8dCKUUwBS4mc1OpDeVyhdof6UbLwgfWdYkQGh8F9SKlOLRthylH6tWSZnDYccTHyGa5RPtAc2ioV2tcUbJvjkQhKEyBLgxImZIXjEnyl34gWkfbtnz11Qv++MUXHPoeH6Gqlwht6K0Do9CmROqCqqxZ1SuM1Ejg+vYVox1x3nI4HGaPgrZtKYoCa0eKIpk3poSXZCZpTEnT9on1I0Qy6vQebUqG3K0frONwbLi8vGS92aRFqJD0/TgX113X5WSIiT2VvneHYcigA/zpy+eIKIgkr5DLy0smCYExhnFM7J/j8UgIqRu9Wi0pK4MyBUUdWJCYE+nz7uVHxqiU+ODXFErSFC3BhVm3771lGDrGscCYZQZVdS5OPUJEyrKYi94QPF3XYq3OaQTpd1qrZK755CrFGjpH33dooxLQUdcs89wyMZzKsmS329G2bToWwGgtTdfNqQhTYb1er2fq/8SWmB6buvxt27MoUxzlxJio65onTyVSCdrmwN3tLfvdlmHoCcGzXm+4evoEU5dJCnFzw831HcHDarWh0BWVqVmvzui7kWG06H5kvS5RRuNJXgrjaBF5eyfpS4QZZDxlgCnE176vpnt62u8JeCqy1Gh6z7ZNCRabzQatNfv9nv1+T1EUVFU1f9bkzWBt8rnQKgGcpixQWmF0RVEKECNTnHRiRdybRz6YPR4B89803j43fbvxrvXyu8aMvb7nZ72VGf6aVO7rn/X2bfumdfTHGB+6xvvB5Q+/jB9+fBeMkdOb7MfGWvg+xv0E8gNvyEcYbzqvv4xfxk9hPAZAPm4QJZBCI7TGqJLoJE2forsOhyP9YCmKkqvL1AFq25br62uGvmG9qvG5C6qqiqos5jg06yz7Y2IL6Kx3FSFSVhVSCsqq5uzsDCGSfEFIBSEyDCNdNzD0Q15MCg59z367xVlLYQqE1PS9Yzd2bLd7ru9uubvb0/QjYwYRFosVZ5szpNR0fU8k6W7Pzy5YLBZz3FjTdUQhsbmoreuay6sr1psNF+fnOOfY7nZpAVtVc/FblhVwb8hY1/Vc9E4yh6kYmzpmU6EymZcppYghMg490TsIKSoyuKQVH/uBGAIxeMaxT/KH7K5vtEYriZCpfRB80rTLDOR1XU/btWiTUiYKU8wFo8vGe1qbDCBYfJY+BO8TtX3ucOZcea1z1zPJKkIu7LVKOfNSKrQy2DkiU6FVNnKMIoHNQiSGgkpmkDFfpxNT4eGf++v4fa71x/79jlc98htF6ppHZtBBnDxfyGThISEGT2QkCklRL7DDQFXXlIsFzbGl7y1VFbKmPu231gZdeALgfUjxjTIVzkKkqEjvAqVUVEXBarNmsCniU0tFvapYLVdIIXDDSHtsOe72vHz5kuvbO7aHA1bKlIYiBME5hNYsV2sW9YqnT57y2dVTLs+v2CzXyBD559/9E3//z/+Bu+1dZh7AFCE5+QJI1aFk2v6qtkmTXxZIpRkyQCBIr3POImXyRJg67re3d/jsbXB+cZk0+LkLL5VC5c7/fbfaI5Qk+sQwOBwO/P73v2cYe7x3HI9HVqsVdV3PbIGJUt/3/VwwLpY1WktiJLOL7kHuuvYzdT55QNRZvrWjb4fEHhL3sZLjOM7d7rOzM+q6nqn0Wms2mw2rVSrs+z6BLRNzSSn1oIg/OztLfjPW0jZJ9jUVxxNYsl6vZ9BkyOymJs8jU8oEMCdvFDkuVggxF9ZT8d33ffo8l3xaAh7rHNZZBJO/RTLnrBcVpjCJsTUMXD0duXhyxeWTJ2zOzlivN3z15ZcJyHr+VUp/yIaSxpgEBo8jom0pF9XsI+GcmxsXU/rC6f0+7fc0f06+CNPaS5y8dgIgptSaoihYr9czo+F4PGa2SPr98ZjSb9q2ZblcJs+fzNiyNgFSTdMm01QpUEYl8LpIhrxaRYQI98kmQhKDJk6A689obTg1mB4bPySz4sc+fgEVfhkPxscEGE4Ry4+pI/oxjVNmwrvGY+yGH/s4PXfvs90/lf36Zfz5jNcZPA9AsvmXIJXKhoYFEs0wWPb7A9u7A107QJRsNmecnZ0RQuD58+c8f/4ly0XF+fk6F38RnTtj02elYjmZGK43K7y1DH2fCuqiZJMX5iEEPKnzO1qbAYU+d48UzlmaY0M/jKk7X9YEH9ju97y6vuXVzR2HpsEHWCzXXCzXWdPtsS6gVGJlFBnYSOyJHYfDgZubG0bnWG3OufrkKZ9++inr9ZrlakVhDMfjkabvGMYxJULkuLipC2jtOGt5J/f3ibEwdc+stez3+0zjNiyXC5bLBXU2gRyz4aO3A86OyXMi6329synyUwi0SCzDGAIRGEPAMslXJlDhPuM+FYeB1jlEP6L1QFUUmd2gEFrOaQZepgWzsxbvHNEl74uJBaF0AhBE7tSHbKwnhEQgkSqZs0mlwHtCjEhESndQyexR5GJXGZOo/DLJIxLF+SFzbgIVvrvvwsfeN4Nw8/f39NvMnEBmvwiJiAI/Fe6Q0kekpagWLJZrmran63vqcaQsa4qqTudOSITQ6Xgpg9IuJXnkka6bMhlixkBVVVjnCKNDlJFFWXG+WhNDZD86mubIV18958vnf+LV3Q2tswSliFLMzAZVlFyeXfJX//Jf8Zt/+Rv+4td/wa8+/ZynT55ih4H/93/3/+KPX31J88cvKAqD8xG8ywkNuUucgTMxWkY74pee9fqMqqrRUqdUF6aCLxAgRUk6T9t2vHzxkq7tWK1WlItlSqMQIJRMMYgxAXWTRCpm+clk/Gi9wx+PvHyZ0h+GYeDq6ioX8ivqujqRIqVjmYrODiFIzIpCZ5CgIEZQyhBXkeViwW63S4ys3O2WNLNMaQIopgjYqRseY5yL1sQQ8MTIg2QCIcQMHqbCNcsYcjzl5M8w9D3H/WFOQlmv11RVxXq9pigKhuzxUlYVXdfNHgITs2cCECazwgksmUAaY0zaD8D65NPhI0idJDlVVSAIvCwMox3wIRX0Xd9zfXPD4B1nF+dcnJ3z7NkztJS8evmK5tjw8uUrVqsVUkoWi2ViU4wjh8OB0dt5W4AZZJllCHmumPZj8svw0c5sgul7bFqHTayLSU42gUjTcQU4Ho/c3d3NErDpe2aSnEymutP7JGbMyLFpE+AXPM6NmOIMU5YYoxHSEXD5ezTHUPJ1KdhPZbyRafFDbMwHjh/jcf6ZgQoTqn76RTn9O3CPzp6g7z+4OvmHGx9Clf6Yn/NzG+/Tyf85HYM30bh+jBPcj2P8fM79T22cynfgcRBw0rsrpTDagDLYIbDd7rm9uaM5Jo+Ds80Z5+eXKKXZ3m756vlX7PcHNutE8w/eYcektZ864dPib4rvqqqKxtk5z/3i7JyrqydEkvu3EuB8pO/HZBhmPSox4GmahmPXYgqDLiqG0bLb7fnq5Q2vru84NC1CGdarM1abM4qqxFnHYbtlHAfqqqauKrxPEoS7u7tZjgCwuTjnk08+4S/+5V/xq1/9CiklTdtyt73jcDgSpeDy8pKLi4vUPTRF7l6KeXE/LeSnIsQYk2nZI8Mw5JSHZLg2/TFFQQyBMUa8T8fKWYtzI7YfcOOAEjmpwzucAClSBGM6l4HoY5ayJBlCSsRwszwAUnxfMiizeBeo6pLKFAgEoxshTB4E6RyMoyU6i5EkJoRIrvQhZq305JMQw1wQxCluLxdS08KbHL8WYkwAVi48ldKzzEmq5Fswyx54P03vNLu8jV77+JBMEr17NsQku7r//DiJsYRESZ2iJAGiSCwLIQg5plGEJIFQWic2C4K+7dFFS1EuU7GTi1MfEstlsVhw7Hrs4KghdY7bBu8joTDpfMYctekdwgd0ALImXkYYhoHb3Zbr7R279kjQCj8xlITEmJJPP33Gv/2bv+E//8/+C/7tX/8Nv/7Vr3ny5AmrumK/a/jj8y8RQjOOnrIo8X46n/IEXJczlb/vh9l/Zb1OHfa6qokh4ESSidg4kHgfCu882+127hTXq3U+xnGefxaLBTHGueg7LT5FPtbCp+L79vYWYC4o+75jvV6zXq9nz5epUOz6ntGODKNHdCRPhCwar8oaKRWFKSGKFJ9pPdZ6lGrxIQEoWmtMoZESQvQ4b/G9IxJQOhkDKp3kBM4GlJIYo1CqREo1ezGkbv1I0xweGLwKIefCu2vb5E3hPPWiZrFc4nNBXpYlRVVSL2rsmPY9OIfznnEY8utcBgkqXL6QpdZoKSm0ZpgMDH1AEBBRoIzBSMFqvebyyQWXlxeMo2UnDtzud/S7Le04cGg7+rbn6uoJn3zyjEKXfPX8OcdDgxs9ZY5nrMoFEcHYHjkej/NcqLQiunt/BK2T3OA0JnM+5/q+RJuuk1NTz+l5EwNiMmCcriWlFPv9nrZtE5CVgYXJf6Fpmvm7ypjyPjliHDkEz+hGykFTVpqq1ihVIhTEmPyAQgwYeS/hOt3On/qYKsXv5bN+RvXBzwxUeGy8flmcgg4/j4v/246PfUF/MwrmT3O8G0CIDxhUmeE6P/b18eM5XqdGX6+zFb4poPDzvh7e6vzwhsff9Pt3vd8v433H267N1Bl6qFt11nI8tGy3O4YheRIsN0uUrChNyTCM7PcHRjtSZT+AyS/AOYdaLOYOW9d17Pd7nHdUdfIcGMeRYRyoipKnT5/yySefJEOsrNtuZ8+BpKnVWmOHbjZFK6uK4OHmbsvz5y/Y7ht66zDlElVUFPWSYXTcbndZ0zzpbSczwqRhbtsW5xx1XfMXf/EX/Mvf/IZ/89d/Q1HXDMPAV199xfXNDd0wECOcX13OoEIU9zrm007gqYnYJG2YWBtTN/P0uIeQ5AVCgCkUCxZQGryrCM7iqp4QHTKCtUMyurQWrXSWN6TF+GS0V1Zmpg0nmvU4Jz8UVTl3ThHJcNBiZ916jrPHZ0DCOpcKVyVRcor880Q8cjJpivdJCZMcJLFeZPKHkCoBRiePO+dBeBIcI/BhMukTGF0glJ6LyPsi/+3jdUDh/QGGtHROTxNf84IhhtmfRkqJVhqtzbwvadtkkuxInTqrGVRR2oAQyQgQQVUtUFMH1oe547zwEbk9EMJAFGCto7d9NopLHhujS3GKwXr8MGKbnsZFdFmktBAfaLuOQ9vQ2RGvC4QxSMCHQCEEv/7Vr/k//Ff/e/6r//J/x6//xa9TxJ5KwNDxxTW3dzv2+wN2tHg/eeHIfI4SLX7y5FBK5/vds9vuIUqurq5Yb9YUxszmdyEzeUSIxBgS7T7/aYd7GcHELphkQlOhN1HjT8+JyPs0pSycegZM76Gzx0hVVbkIT9GIE/gwDAPeeWIIrNfM81dV1Tx9mtg2wzBiCkNhUzd7YhVMQEXfd8kjYr0mxsjxeJgTXigFbSvwPpvS5vhJKc0DhpNzNt+jhuVyNcdTTsBk2zZYZ+nH5GdhjMFlKYj3Hq0Um/WacRhomib9OR5nL5f761Y9kBSUIeA8DGPP0LXY7AVzHFM88GeffUZV1Xzx5Zf8z//fv+X5q5dY5wlS0ttkYtt1Pb/+/FecXVwQQ+Tm+gabZSAxRnRRoLShXixpmiTVgMQWmdgB3vuZyZHIQSdSvXgSOclDQHxag02Ss0l2MUlVJrPcyZhyGAaur69nltlpAo/WKYb09H1Cnqdi12OtoKoLVuuSpSvR6n5eCSEQ3+Dl9VNg5L7V0+tHsvz6sR/D18efAajwPuMDHDl+JuNNi41vMxGc0ow/rHicjv8pe+RhMf5w/HTO1b1Z4708S2T67hte8d1v1AeMxwCEnzcw8Mv4OY3HTBpfB8uSi396rnWOph3Z7vaMg2WxWGF0Ta0XeCfo2zHFQ3ZtMiCsK4wxdF1HDIEipydsNhustbx8+ZK77R2r5YooArv9HTHEefF99eQJZ2dnOWoxFSO73YGuGzDaUJWaGAZ222SmVhQVzga2uz03N7fcbvd0vUOaAlPUuCjYHnvs2NMe9rPRmRSKw+GQ5PAhzgtYrZPZ21/+1V/wL//VX7FZr/nq+prf/e73vHr1Euscy/WGi4sLnj17xsXFRaIrZ2fzSWtuTFq0T4yEU2rzqQZ4ok2P4zjHQvY+MQqInmnel1IgtUJSEINECUFZqCQDGW2OaczMAz/MEXJS6FkCQRQoobHeMfQDLvg5oWIyM8tK4EQvzvPytE/ee0Tw2OAJPiIVGCURMrMSQsgyjMSOCFEQQ7qOtNJ4ExA6GTX6mDrqMULwgWhACJUTFBKwqFSKLUwRoffAwjddU34jyeFr98701XxK1S6KIslDvCdCLkY03imcHUCqvD/puQhF0/bc3u1ACFbLJTZ4BmcxOmm1F4sFzqWiXUCKag3ggkep7KAfI13b4vsR2/ZopVmtk+P/0Pd0Xc9gR4KAIBM3ROmCUhtWqzUXZ+c8vXrCxflFuh+OHV3fc2wa/v1/+Dv+9u//A3fbPUIokkni9F09yVCS5GUcLUVhqKpFZtV42mNHaQ5cXCSfkjiBZQRkABdSzGFhzCwtGccx0fzj5E2SjB/va8r4wEwv5OstwUwi30eWrksAYVWVdF1xQocv5qSFoqwQ+bpKUbg5TnUY2B+OkCVCUopsvFpwcXGBNpL1ej131CdvgglIdM7NwOspLV9JPSfDiDxPTEDJJIUoy/JBNKWIUChNnT0ApuN0+vois5omr4GAT1ImpanLCjcmFljwnugDXdMms0FTEJy/v4ZNQVkbSl9i64qhaVJyT2OxbqQqS84vLxFKsT2kSMvrm1sGa7HDSBsCfrR463hydYUxhsvLC5pjw+32jqZtkUNPvVigjWK9XtO2DcM4EiGl+2SZ0XQ8p59P6fevF73T86efp/PRtu18XI0xc7JEVVXUdT0zGJqmIYQw+95MYzqf0zmSSiKUQqgUYdl1LV3X0Q8lhRBIkyMv/WQe+XA9+1MAFN42hJh8bh5//Pvct5/asfzGoMK3NeH7EG32+3RFhZj+9/pjr7MSXl9gTjdwfORV3ycB5ucx3nQ9vNUZVUygQiC5UYf5vKTjL7mXr7zf575eTHx708iH18/9/ryJbRC/LsKZ30K8/bJ6j4nsdVq3eOt7nj4gHvvrG4z3uTceefc33Z4PfjWtqr7BZr3pc97yea936L6bD41vePxNv59e95HHNzhlH+2j39YV+A7HY/fN/HOEtJhLi6Nh7GjbnqHvMVqxqNeUeoEImqFxjH1PczzQDx3GaBbLRdYCj5SlYbFeUy8WKFOwPx7ZbrdY5/js2Wccm0Ny+JeSqqyoFwsWywWmKtGFwcdA03TZsEywqJYYDfvdkeOxxbpAKWG33XH96pb9oaUfHb21SAfWCnrrGa1DxIiMnlLrFAHZdVjvk8O6EFRFiVQKqRWL9YpquSJE+F///d/xuz98wc3NNVobNucbLs4v+PTTT3ny5Cl1vUi+Eyow5oWqdZa6Xs/dr6mLrZTEaE3K6AZBKooEES1E6krnrm0MjuAdeJfABe8QeEJwCB/RmV59frYmOocIyUm9bR1uDIjocyFRMLoRN1qEFBSFRqkKKaEbB4KLWOFTLKKwKaZSJTf9EALeJW8I7xwi+BQl6h0u748sRTa8S+8R431HO0SBnW5nJZGYZLKXyUhRJI1/UAKhC2RRokyJ0hqtDEYm6nHMEZTTwvZ0iAd/f/tJ6+vSIDF7UyRJjkiUeCQIjZARqSMyBkL+nhZRIqRGSkPwAImdIYWhMAl06/uRY9PktIQCgcJ5CCE54S+XS0IAZDofi6LEOofSEuQEtggOxwPSR/pjgZSK0Y6oomB/bGn7EeshCo0UGuehMIr12SVX55cIVfDVixv+p//5f8nRpy2H44Hdfsc//+6f+Pf//v+D8z1lpRHivoAPcaKZJwPGdI1PBbJESXA2sju26LJmuahRhcGUJS4zHEZnCUSMUskUNB/bGCXBe5zzhNAzDo6UUpIYDFJ8vdB0MSCiTJ32wSJlO3f3Y0zXa2EMbavpui7R7ot7uVFRapQyCBEQwnPYHwiZnZN8ClKKw2KxwBTpPYZhyOkNKV5TiBTJeHe3Zbvb8eTqiouLS2IMNE2LQLJYLDIbJJkz6inK0SafCilluvZzHKnU2QMjA64Ti4Qs+5C5oFZSsqwXCTjJgEppCoqyYCM3jMMIJLaHdQkg7LrEQFBas6hrykWN0hKtFYVZUhUFSksigf1+z+7QIGmJCH71q1/R9wMx/iNfvXwJRKRIJpB/+uo5XduyXq3ZrNdUywXVONAOPf04EqWgoma9XjJaRz9YhtFiTJoUIqloDzGCVPk6E/deLSffWadNu0kKojL7IrE6WsqqRMiTdaFM1402JkmLcirGBGhNIMXkfzMlSpRVSWEMUgn64PE+pOSKYcj+E3mbhEigqnh8vf2mueaesfsmJvm7F8jfptB+vbnw+Lg3yX39tW973fswy77t+NB9//r2vv/rP/Qwvzeo8LaD+G2j7O71g9/mS3Ki+z0eD/nw9+JB1zh/+OsvAOKboapvOb5t9/cbdSHe8zXvAnEeO1+nlKzp36fPf9N7TEWVEBPSeZrzPZ2n1wuvRLl8nwrofa+tt5+Pe9ZEjGG+VKb9/fpxzRMngsfiSmOIiNcjCB9++Fu39XTcx47FN84Tp7s+X/cfgCq8WeIhXvv5seecADp8LXjxjRPw67//ZkXo14/x9zHhf318MybUY7v87Yrxrx/9r73/678T8HoX4sE7vufc/yFz+zcBJqdj/CHHZ9KOp+JF4UPK7B66kdIoquWKyiwITmIbjx0Hhi4BDj44jCnRRqViUyrWZxuuri4py4Km6zg0DWjJslphSsOKBYei5Hg8UtYVV0+fUC0SJdx6z831DXfbLTHCarnCKMPd9obDscUF8AG2h4bbmx27Q8cweHwQxCDp7UgIAwFBCBEFSK1SxzyEHIsYcCGAzOZvUVEqjTIl/Wj559/9gX/+h9+z3e6pV0s+/fRzzi/Pubi84NNPP+dsc05VVqnLalOiglCSelHNx7TMpotSSkqjKYyagQYB2fgu4J1j6LrZbE0RIY5E7zAKCjWZrukkbwiBEFNaQCFTXK93AUlAKwhSEpzjeNwnursxOaJSA4bFcgloXAYjBttjbWIvSDV9m3iid8TokSLgo8dbDxGUUEQPdggQsscCmhAdMUSiEjjyYj+mcqGoypRO4B1KaaQ2eALCRGS1RJYLhC5QqqSQBiVUiqOUiigEPk73wr384OH1Pv0V51v5Q4C7x4qAmNsrUSSgJEZBiOnaCxiQEKVFFAopwY4B65MRaIgSIQuidTjrsM4DkqKoAEWIMFpHiKmjqvPzJtd8YzR9P+C1ZmEURVXgjabtRxarJV3T8OLuDh3BjmPytFASh+RPz19yfbensxGPQghFoQsWyzPOz59w+fQzbND8T//L3/I//M//P477LbvtLYf9Hc1xS9cdGcYRKRxVpfB+IELap5O1ysTwCcHjvaWsFoSgsT4BGm0/YoqCskxpMNYNQER7j/M+ndPMZolCZgAuySnITAggsWAkRCkJ0d+DdSExJkYXiNIjpGIYPcemQ0iV/VaSyaASEucspjCURck4FPRGo41E5qSUBPiNdH3L4dDQ9z0gqcqaqrIgBc4HQgQhNVqJmV0wjBalk/Hh3XbPaD1VVTFJfULbJRlCvaBeLO/lYdqDkAzWPZB9GJO2PWQQRsUs68jshpQQk4pbpTVGKWROnoj53tPGUFbVXCgjxCyVmI5hP/Qs7JjkUDJ5YVRFyXpzjpSKql5yOBzY3W05HI7s9ym+tyoK1osFNE1iC8jEoLi+u6XtO2wILBZLFpsNTgju7u7oR09gRChDQCc2mQ+MzmfzT0/M368yJuJSYsQkaY3WXzecnIw9Y9bChBgQUuBiMu21OdLYGIOPyfh3tV7jxpGu62Z2iZSS4O4lEvVyMadzCCkpqiqBEbKkLLO3iXOAnuelNP18nVX8pibeLJuIMTPD7kGG+wXsm7/nU7PxbQ3KN6/3H9uWdwML0+d+fX/etG9vWgt/6Nrtfbza3jYegJEPgGP4MED6wz73O5c//JRoG39O421F9JtAgze99vQ5r+u/3g4ozL85+fv1Aky89ve79+W7GO8zSf1Yx2Pb+T7n86eyf4+NN325PCbn+LGOx77Ifmzb/3YG0uNf4j+uMdGIR8bRYl2OJTMVpakRTjKMA13raJsEKFg7po67BCnEbIpWmCItArVhd3fL9c0NCJmAAyUR2qRiehiSGdjlJavNGusd+/2eFy9fEF1gUdfITOm240jfjykOsuvYHw50/Ug/DByPbTIk9GG+LrSUoMQMufrcBRPynjJdFRWLxZKiLDBFQTf0/PNvf0vTtBx2Pavlms8+fcbTJ5+wXC/ZbM5Z1Mlkr+97Ds2RfuwRUrBcLTHqnqEghKCqqtmUDDiRGwRULqSmGLRxHNFSobRCkJ+PR5CMEAWCEO3MaAAohUASGKzDeo/UBQuzoAb6MRUQiIgwGmU0ZWkoqwVGlvgAt3d32F0uiKKj7ToIgboqMFLnTj3YmMzfiCKBEzIVLsIFtDKpoxgjUQoQipg79JEEoAilUFoTnSJFMBp0AVFGkJqQWTIqpz8kGQUzKHPanXzjffNgMf728dhc+LafYVqYylzsTIv/gohmoMd1nn4YwQeUNmhtGG3qvFtrU3KJ1uk9VKLET/4Rif5+bzA3DOPs86GkoFosGboO72Oit1dVMhq1Ll0XPrI/Hjm0A69urmm6NslMCpNABVNyfnbOp59+xsXlU0breXl9w/Mvv+TVi+dcv3zOMDQYHTFKJiO/HLeYzD1jnh/uj4PIhZBAI0QGhMqKvg+MbkAoSVUvqCqDkJHRDjNzJ8QAUSJj8qJI6QjpPU89NMjSnnQC4mwImt4jRZSmtVZi+kRAj2OOdWwAWCwXaCk4NoHKJzNS5zxN64BURJaloShN8osgZKAh091Dl70/BAhmvwYhxBwReer7YK3NPgNdlhgkmdPp62a52UkU4qTjr6pqjoacpEmTJ8I0r8wFaQjYrpsNXycq/5SGAMxSqymRZvozpdA0bZsBxZRUY4e0LRFBWS9SEoz1NE1LURRcXl4yDkOKNRWCvu+TTMoludQxRwGP1lIvFlR1zVmMNE07J0AkcEBh8naE6DILhnn7EvvJz8dq+v1jzbrp/jyVyEzmtFO06GyIW5SoLCtpmiZ5LmRPjcTk6BLzq0hRkxHQhUZpQVkVGKNn+UsI96a46bx8f9/pr6+Jfsi10I9vLfP4eBycuG+sf+zxUUCFD1lY/jJ+PONNqNubFv+Txu9dz/uwz5xe/ybw4E3Xz9snlW/LBDkdaR+/rs1+5+vSi7/x537M8fq5+iZykIeT08fbtu9yPHaN/tgK83eNx6Q8P6XtPx0/qu3O008IIXezAsZojK4xukJExTikYmcY7BytluL/0mK4XiyoyoKY3ekFqZN3c3PL9m7L5eUli3pB1w24fqIRp4i8zWZDWZZ0XcfNzQ3DOLKulxRlSd91NPsDTdMwDpYQoO8th0PDOKaUiXEccT4iSB09lQ3+ohCIbF7os+OcVCrFF+au1fnlBavVktGO3G63NE0qRi4vn/HpJ59xeXlJUaYO4mTO1uYkiNu7O3z0LFfLFEkm1XxNTu7hkxRiikLzPi34fWQ2CAshJk29SJRfGSOBFC3Y9D3kBbcPqevtfGJblCrRloUyqKqkqhZU5SKxI+oFx8OR3X5L2zV4B8WypKpXdG2PUpqyrlj4NaMbaLtj6sQ6j9YRaTRGaQKeKHwqFGOkMFMk5MDoPFJLTDZiFCik0kijIVOXRYzJfLOskcrifEAohVGaKCNCprSEtL6Tc3ybjAHF1ztbb/6ufYz/9fXxNgDhTcXK9NgpyBGjQMmSyGS+J/A+gPdp/7LfghDigaS0KArqRTI0nYrQqeC0Nunguy5p18dsyqe0oe9GRh9wAgiR1XKFH1PM59CPtH3P3W7HsWlTV9akqE5Ecr+/urzis88+4/LiCdtDk1IFSEwMbQzarCiMQuDwPhA8CJFkDQIycyAV8PPvYkQiEVGjhUEgCbmA3mw2XFxeoJUgZhmCzUkvU/EXMpslHdvIlE6Sjvc9KyxEn2Qk2QdACIGXAWfjXEQKkQxPkzFpKg6lkkglE1Bik1Qn+CxbyCwfpSTeW5xP0oOpQE+Fd2IBeZ9YTSonN0xF5bQPp1GEyXQxySfG0bJcruZraAIP0hz10HthujZOkwym7Tn9vNPPnMDKCdxYLBYzWDEV4cAMVkz30tShT3KrkJkkaZtPsbmQsmIxRcEnn3zC2dkZ2+02bbMPD0CRaU0spaRpWpzz+BhZrVZzkkcIab6LeIwoENm3IkSB5KH86PRenPZ52p9TY8fpuJyCDdOxCyHQNM0sdQiZubVan80eDJNvzHSsY4x0fcf+sE/3oLVYP+KC41xuWK1LlFZ5W2KWwTzOdjqdP76r8VNeA/3Q42Hd9fHHD8pU+OWi+OmPUwT6dCE0TW7fZRf8TcDBNymYv5vxOO39p4Jwvn186D68Dh79Mt41HmP7/PDX9MPxRl3hj5KV8PWRtjPNU5NRmhSG4AV2cDgbEkV1ovSedOMvLi44O9uw3245HA48eXKFEILm2HBzc0vXDbkDt+Tu9poXz5+z3W5ZLJdcPXnCer3BWsf19Q3b7Y7zszM2qw3N8ch2e0d3TA7yg3X0/UDbdHRtT9OkDj9RYrREqeIBRdYTk8TqpJCJpMX7YrVKxpB1TQiR7f7Ay5evCDHy5MlTPv3kU54+fcpqs6Ze1HM8Xd/3tLs2MyU6tFZEnxgHwIOi47S7PlGeyWaIQ9fPxYBAImKmJweHDJ4YLNGNjGM/R6wJEWHSmEtFkBpV1iyXK6pqQVkvMboghIgLkXIp2GiDbhe0bUPTB0JsKGTydyjrGqkV++bI6CxVvSa6VKBZB7JMhWmgZ3ABFQVBSKQukETc2DO61JmU+Y8qMjNDCnwIxBBQpkAXJQiJj2MGozSlUojsnyCUSskJpALWB1BRJHlclDMmnRrGH37vvw874X2lgfPcow3Opo75FAdocxSoUfdxqgKFD+SOrsu6/orJL2JKDhFCYq3PyQQ9MQj6biTEIzZGum6kPewhRCplkMrgwoj1gabrOHYtNiQ6eogR7yxloTlbr/nkk5Sucn52iS4rxnFkd3fLfn/HXgoIuRgVEvA4T7ou0x4DyZDz1LVNIBAhSRu1LGaZijaG5WLJerVGysg4JBBLnETMTnNI8CH7UNzfL/loZ7PECYi7T3+YkifsaGfwwfvU8BhlMvosivuowNJo6rpmHCxDn4wOtZEolY1TtcSMKsUuTsVnUVJVGjs6mqbFxzAzB+5ZJ/fg4Wns5VScgpjNI5VSLJdLVqvVgzSLCWCYwIXJ+2EyGpwSYyDNLcBcxFdVRVEUtG1iAbRtYhNMx3h636lTD/cF+cxY8MlLYjKJnLZn0p9MBXpV1/N21HXNZ599NptfKqUS48F54gyWdsRD+u6r6xpjkgmpkODcyGh7lErzgJGaGNUcv5sABI2SegYjJuBlWk+/6f6WJ9fYLP3Ij1triSGk+NUs96jrGmIk+DCb6vbDwG6/SykYxyNRxNmXZnNWQczXoEjyH4gIOd0Xr9Prfxk/9PihzsUvTIU/4/E2icJj4/XuyWNUpNc7HI/R0B9eE98eNXsMXHh9IfRtbrBvKh8g8qBb80OOd0tQ3n98+Gt/uGPwU5atTOMUlf+pIPTvo0H8wUe8p9YmOnBJUZQ4C3a0WOuwLnWTEzU24rPUoK6XnJ+fE0LkxYtXdF3Dp59+SgiRV6+u6bpuXuia7Pj+1Vdf0TRHnn7yCZ8/e8ZyueTm5obnz5+jtWG9WqOUom2bWfvaDz37Y8tuu+dwOHA4tjRNi5SCqqqp6gWJDh2SfMNaBmcREVTuYPvUfr3vZknJ4XDgbr/jcDjgnGO92bDZnFEUSZO82Ww4OztjvV7hgme73XJ9d51sc1XuiGW67ewYnruRc5cROUc7xngfgTd1qaWQuNFixwE79CgBRkVShAJzF1fKJGMwpkArgy41i8WC5XJNUVRIZQghMjpH0w3p3AqN1CVB9HR9Rz9Ynl6cJ38DoRA5wnO5PKeuE/Oj7zrsMBBJPhNCD0R5xHmH9QGhNIVOZnMBTyAdS6kMSpdoY4hSILLzvBAKogQhkdIkCYrSVMUCoQ3a1JiqRpkCqQ1iLi4FE/h6P399uCb3waX+nt9/p9+bj37HibRtIYMRWmtMURDsmKUsAqaOcwa5hmFInU/rOT+/mBk6U9d62r6p8JuKzG4Y0KbEdgO3r66J3rNZbiAmjxDrA3b0OJs66lJronOEkOj6lxdP+PWv/kWOB1ziEazXRzabDYt6gdIGNyZPg4hIjB6mmMy0XVKQDDbn7zCJIAMqUlOYkqgkZdnh/EjXd8SYGBXBO+5ur+d9nIrjqYCfIkznYxsn80KVpSGO0Q7YbJCnlMoAhUSIe7aCc46YAQilJDKDBmOed6YC2RhDiILJI8cUihiTNMFai7MJVChLPXsd9OPwgFUghHgQfTm9dmIAVFXFarXi7m43d/cnZsEEQEyRl6fxmc6luMtTqr9zbpY3TO8xmQye/n7qyp8yaae5CJjlVtPjSqk5knP6fWEMpiiQ+Vqc9jcWcZZqpfhGQV1Xee4PKK1p25auGxLQGuPMRpuifJUS1HVB1/l8DJLURGtDjPeAR4wRTtgH07ZPsZHTfk3bdwqGTNfQfZLE/RjHkdvbW9pjw/n5+Rzzq7SG6GZgcPKzSN89lqZpkEpgCsXmrGJ9tgCR5Fpk011CYBIK/QIovN94Vz3xfXzuu7wpvs34JVLyz3R8aIfxsRvh9YL9MUrl63q4N732Q8eb3vNNxf637Zw+tr3vKvAe5yl8/+OxY/Je8o3XXvejKwrfMt52ff8Ux08RWIAf97ZOV4hSak4oSIv01N1JRXr6Ap665ErJrFGtaJueu+0t+/2e9TplrB+PB169eoXWmouLCwDatuWwP3A4HCiM5smTpywWS3a7Hbc3W6TQPLl6iveBu/1dNgbrcub5gbvbA7tdlkI4izGp01TV9Swz6PuRYUjyChcDWuhMsQ3zPORy9Fg3DOk3QnB2dkFRlqzXa1arDWVVUy/q1MkSsDvs6bqO7XbL6MfUJTTF7FCuhWRRVujyni0xgQzZNABIBUXTNLPLeFEYlJQokTtoCLRUVIVBRJ/ZI8nQVkqF1JLkW5BM7WIUjMOItR6EIvgU9RcA52xKbLAj3nm0zFGWgFQ6AUOAKWuQhr7viC6ANAThiaLEVGuWa0HbjfTHXaLgI1hUVS6WbSo4JYmxoLLBIhCycaILIH0yKxQygTFKGbQxqKJCFxXSJLAhkij5UtzT3efr9J0spW/GYHjTd+jrjYMHnx+ZIxCnz5YyeUfoky6vUvqeLi0UMXqsTWBBnbu/IUSsnRIFJEoaiHJmv6T3TVT16AN92yO8SNGASqFMgYshRX5CBhYUoNhskmnqk6srLs7PMUWZwIrNmuvVisWipigKvB1x3qfWRvDJx0M8TJoSSpBURJGUYDLJIUlFV11RNAXt7shhv8+U/Bpre0zu7J9S26dCv1C5IJSTEWlAoFACCi1BFxglaXP8ZvQRSWa4iLw98h7oHMeR7XbLMPaUZYkrK0BkCVORi2wxd72DD7MUydrEZui6nqIYKIsqxU/m+/y0IJ8K/6kQPpU/JMp9Ag7Oz89nCv7t7e1cvMI9s2kCGKZ5bIqnPP2MST4xAVF938+xtUqp2Rxy6vhPkq175sT9tT0V5zrHKmqtsWmSJziXpDPcg83DkMxcTVmgjGbM8hwpRZLKGTPLNzImgA0e5y1NE3Kk78QQSbItn4/7tD0JYEilWAxx9kUQIsXXTvfhLIHJsrJT9sLEwJiO68RQmD4j5Lk/xshisZhNL6d73TmH1IlVopSi7boE8ihJWRmapsWONomtlCKQPHJCDEilvlaffldMxdfnq4/ZLPu22/JjHG9af6VffTfb/73JH95afP0IEK7vm677+sn+0MX3h+qX3nX831awvO92vV5wv+9zOTFDyo/mf799m9/Ghnj9+DwGfEyPvWv7pi/w18d3M6l8Q4prfL9XTsfsmxZ7Yqa6fRP5w49/Ev6xjjd9mX7sa/Br88rPTLXycI6Ae2O8dF3b0eJ92tm08AZIi1yjNUVRojIl+fb2lpcvX2K05OnTpwgh2G53tG3L2WbDxcUFUkoOhyPXNzd477n89BOurq6Sa/jtLXZ0rFZriqLg7vaW3d1NYir0LYftlpubO3b7PkeapSz7xWKRtMLZ8OvU2VxIgUIlHbRUiGwMN92x1jmGtqNaLLi6esLl1SX1YoGQgrpa8Olnn1EvFozWcmiOHI+HufO2OlvN9GSpBPWiZrlYUJQlyuj5Wpxy1N3Yz2aMw9DPDIWyLFnUNUYJvIkM2uMLUAKUEARPjikjL7hT0e5CxFrH0HuctQxCpw4zMpvWJd8FKZKmHBHR2SzRFMlEsKwqfPD0Wec+ji7FdY4eowvKUqJMjSmXLGVBP4zYccQTCEISpUIWBSrq1KkTASkNSI2QqSARQeCFT+wGAkJJhNAIqRBSJx8GKVHaIJROfgoxgSsix0nO7Jj4OCj/odf628Zjc8vUEZ0ef3DfQNpGyMaBoEwyA/TOMgFW2hiK3BW12el/oma3baK7x5iMCJW8p8On7jGUZQXOQYRCG5yyBJeTCPIxcj7OsYHWJ3BBGsN6vU5/ViuWi+RTYkdPs07d2s3ZGVVV0xwOeB8oiwJjJMHb5GUQYYp1TMZ0Ez1dJgaKSL8bx4GoUkyr1jrFIdYVZVkhpeKU5j8V50IIpJLUdYpNTO8zznNOKsRNTkRIhfec/kDITJC0PpJopBCofI5SR93ilymlJIRIXVfz9teiTEWuTvswdf6dc9gxRQd23UBdJV8EUxYzG+J0rpkKf2stwAwkJgNDhzGJzZCiO7tcXJt5boDEJpmkDKdmg5N3wqz177q5GJ7kF23b0rbtLC+YpF/TNgIPjB6n63gGVLI0QiuF0RqfO/9TYT49ZxgGnPcorakXC7x1jMbMHiBKSbTRVFRY69K1IlKRbt2YWE5WUtXFDEhb6+bjOYEJxiQpzDCMWDvOTBEhmcGb6dqZtu2UiRFCmGUjxpiZ+TEMQ/a9SYag1lqOx+PMFFMn9/l0zJRSKalk8Jmdl+7Zruuw1lJFnWMrpzXC1+eZb1NLvem1af8fT/f7Psf3VSe+rW75kPH4Wv/rTIUPrSnfND4IVHjXB70vrePbFsEfeyH9tu7tx6DPf9P3eZ/XvL7geBcgMP38mD7rba9723Y89tz3jxkVj/z73Yuo99n+0xvytFvw+ja/6zjH+PXInG96Db7tGoN8m3+k6/tdqO6HvP7r2/0+4Mx0rOcNYDrHH5NF8tj4mHPE+96739W89L7v/92AXN/vPn/IeAjKvv/rTrus6eeAkhohFNZbYpS5iwbYAEoDGmM8RWHohqRZPh6PjMPA+dkTzs7Okl57t4fsbL9eb5BSsNvtuLvdUtc1n3zyKUVRsNvt2e8OrFYbiqLkcDjSNEfatqHtjtzd3XB3fUPbDgihqeuUqFDmv0OORpwW+RPNWGuNJyZQIRvOxZhCy5JZY0FRRUxR5AJowdnZOVIplss1l1dX9H3P9c01u92W4/E4u59P3UghBKtqyWqZjBqDT4tPmRfjE3XYDt2se54W/1WRQAmjFRLL6D0iWGK0jNbi7Ej0KVa4LEqqOuXJI8AOA4djQxhj0iTrAiEU3iewwXpP8B6lDSZ7HGijciGSoVAhUNogbaKgD73l9mZLCJFnz55RL1aECFFIynrJ5vKKfuiwQ5+8BAIQBYUpUDkPXsREkU8eCxqpCuLYE7xliAEjBEqJnAyRwXIhEdnc0UdBFBKhNYipiJ264Q/19m+7Fz50bTE9/3V3+Tcx2+4fkxkokSAlUhsM4IDgHT4EXDZxNOXUIY/zddp1HSIbKSa6f5K2VFVFWZbJiNQ6pLQoGZA54pAgUoyoSuDM6BzOJ0PB6ZjFXGAbbVhUNavlitVymZInin6m519eXnJ+ecF+t6M5HolxpCoVQiQPhTglPwjSv4Vniu/TKlP3BTRNQ+wHpNY8e/aMv/rLv+DzZ59jivviZ6a257lHkorL5SqlHfR9f3LM40zXL8siU9VTwT6ZIJ42YGL6Yf6OTQVxAkd7pq62S+wdZwnRsVotUvSrhBBS8ZkMXSd/B8FoLbLrCHl7JmO/qZiditfTgn36dwg+afLjQx+aySBwAimUUnNyAzC/5wQuTGDMBDRNQMA0zx2PR9q2xVrLcrmct2scxznhwBgzd/GnNIjpPbUQRCEoiwJRlg+8DU4Ldx0Cytp5/pq6/t57BjuCEDjlkDKBM96enkuHjQJlBUKYeRun62ICQBLrQWcfhTHJi1An5+Txa2la/58CP9NnFEUxs0ei0hT5c6dzqbVGCTkfd5HP3+SxgASl0/U0SfG6rqNcKFSRpSZCJs+Rb7gMeKyZ+dg8dj/3vF8z7PWG7Yc8/5s8/j7Pfd+a9jGm2DdhZLy9XosftGb6kPGL/OEHGh9SMPwUaDbf93gMCHrf7u3bQKRfxi/jl/HdjB+LFGLehkjSsYuHCxrvPUpIqqpE+ECwkuDvF9zeeY7Hhv1+jxAi6aojtG1yrxdCslymCMauazkejxyOBz69TB4FXdeBGFJhbJJs4O7ujqZp2e/2vHj5J26uXxHcSFnUrDbnufNXIpXCWkvbdtm93eJD6q4KIZJuX4jcpQwgU9FolEZrg9SaEAUhRIbBctg3aFNyeXmJUpoXL17QNGnf+j7Fw9V1jRBi1hWvVivWm9XcwVJaE4YA6r7rJaVEEmYwIWmgqzl+0tqBtjnSHu7o2yZRsPse7x1KSVbLZSqqqoJxdDRty25/4Ob2DpygKhdUVY1AMo6WYbQ4F3EugRNSK87OEgWeOoIT9L1FHLu86FZoqejbge3NjhADV5dPKMsaO4y0Xcfm7Iz1+TnD0NM2B3RZ4INPRWu5oCh0KtbGkRAFUajcsU/Mg1RcB4TOrBGliVKmCEopCSLFfCJlYjEIxURXfoyB933eO28E2EkgHNxT2IkxyYdCIKgkAXFuMpkTWadvcS5grcvmgimFQavUpU5GfolN8vLlK7bbLbvdDikE68WaqlogEHT9QAhJJjKlsoQASmqMkAQZsxHhvVxpqnhMqdmcrfnk2WcM48B2u6U5NMlMsu/phoGyTJIGQQJ3vLUIJMoYhI8469HGsN5sMEXJOIx4YL1e89d/82/4j/6jv+Zss+b65Qv6TCHvum4uUJ1zIGC5XLJYLLLG3hFCOlYTxV1KqKqSzWaDEHA8Hrm+uZ5NTe/PUWItROSD60YIcRKxODVFItpIxlFnM8gUfzoBgQJFUWiUMqS0meRHYopijohNsrCRYRgeUO4nnb5zjt1uxzAkBsOUNpBMIAsWi8XsY3BaEK9Wq8zMMA+kENP8cZpYMBXlqbM/cDgc8N7PKTWnHg2THGKSWcQYZ0NZO1rsaJEigV/T66btHcYxSaakvGdUxEgMnrIs0nGwiWHSNO18T0Qp5ntkAlq8DwzDiPcRre8TLJJEIQExWisWiwopBeM4MI49ShnqejEDOBO4MoE4k/nkNDdYa0/8gdK9lfbJMYb7uHcpU0asDfepPUVVMiUTrVZLpJY4b2e2VJKdJTC7VMnw82M1wH4ZP5/xC6jwPY93dap/iPEhrIRvOt78ftnT+pSN83Vmztdf9Row8C42x+nfjz32y/hlfNvxPtfgn8t4E7L+fRdIb0P4T+UdqWMUcxdQ5u6fRErwEy03d0qGITmOh6zLjRGOxyaxDNqWqqpm6u3t7S2vXr3CaJMM4pbL5JJf1JyfrzGmYBhSZ227vePlyxdcv7pmGFrONisuLy5Zrs6YaJ+jdYy2px9yIW5HnPOE4BHkKDwhiCLmfUs7GEJgsANhHLEu07ClZhiHWd5wOBx4+fLlbKa4Xq+4urqiKAr2+z022Fmv7Kybj4EQgrKu0DmPHlLXcZEX4smBPWmCtUwL9+PxyP7mhr7Zzh4K6fAKpJBondgYN9dbXr16RdP2WOc5Nh0KTatHYtxlIOZI16cCIMXEWZTWnJ+f8/TpE1br1BEnU32XyyVPrq4422xmDXNimewQSuJDQAbFkg1n600CmYxGELBDjxBQ1guqskwpFTF1tJUpULpAiKTZdjYVi0oaTFGidKINC6kRKsV7ktkNyjx0rz8tFH4IMO60Q/bgniHdH5KQfRAkZIaFFIJgE5MlkLrAE427KEpCGDJdPtPonacs63l/jTGcnZ3jnJ9NPWMIVEVJxSIdP2EZ7Yjreg5Nm0zlrAMl8rGLaKkQEfq2Y7vdsVptqJepaN1sNiAVxMjQD3gX0Npw/eIlbb9LgJQU6dwgcCFdjwIFEkxZslyfsTm/QmtD0zaMzvHkyRP+9b/+1/z6179myNGYu92Opmnm7vIkfzCFmYG6iUWQil2VafAqSxR07rQLyqqc42eDuzfkSwwSmT1h7gtmIcQcKet98ogQQs6FabpHk9fHNCYQSKlIDAkY6schsSoySKqUmkGFcRznBI+pkAVSUk3b4b1/oO+fjGuL4t4c8u7ubmYlTPGPDwtuMQMyk7zjVCoybc9+v59ZVZOB42lCxJDlTqcgp7cONSXmuMSwOX3/0dosNZG5qFaUhaFQKoGP1tF07WxSKaXEO4+LAWPSMZ+AneSjkMIlUgrMaVpazGCApF5U1IuC4xGOx/YBcDNtw3RPTgDIqVxpAjEmg+DpnIzDgHX2oRGm9wR3kmzEvcnkerNhsahpe/A+sUt0jiWOGSxVQSG/YzXCKaPqz20N9VMdv4AKP/D4oW6U6Wb9UIr1dzaiuKdQnf77LeN9aEYfjxHyw/t+/DJ+GT/V8WNhKTw2JnbCZMiotSIGkY3TBMnpegr0S4vAtKBLbulSSo7HI7vdlqZp58V30zT86U/Pubm54fxszfn5RY5nHCmKgtVqjbOBw+GGu7s7/vSn51y/fAkx8PTpU559+pTN2Rk+QNv2Cbjoerqux9qRGBMQkvTVKoMKInfCM80+79/oMu3YR5QpKKuKs7Mzzs8vWCyWeB857I+0Q48NHqEVQitG77Btg7UjhVYsz85YVBXejoSsZe/tyNWTJ5R1PXcctdYUOnUpj8djLkAUyzp1HZ1NtFyCoKqSjMI7ixt6BIK+c9zdvOSrl6/46qsXuBApyjpJE6JgHCy32z0vvnrBze0d4+BQUmGqRSrOCo0pvsyRnhV1XbFc1Ajg8vyC7tcd/PrXGK25PD/n1c0N16+uccGz3myoilTglVVJlT0miFl3TUQXybhNxQITIkJKtCmQMnstRJUkDSoBBtoklkkqKitMVaILAyIxGEx+P2NKlNIz5TndN3IuPh4fH/++OtX/w0P5g1QKFyfPi2zOaQTeScauTxKQybBTa3RZoIcB+mGm0I+Do2sHyrInxqT9nzrVU/FvraXvehCC0SXa/3QMj03H8dgxjpn5IAQyG3uWmfZ9d3fHyxcvWK9XmCrFexqjOTs7Q2cjUa0MdbWgMCUvrzWH4xbrLCIKlNQgIwgNsqDQJVVVs1htQFb4KNFmiTKeJ0+ecHFxgfee3W6XTFjv7jgcjvOxnNINJm+Bvm0Yuo7gPIRIcB4nMvimK4a+Y0+cu81SpMQXkTv2U0F5em5OjftSJGmWhcTIlBADqcNdlJqiMLPRYgw+F98OJRO4QSSlzhwOLJdLNpvN3AGfz2XunkspWSwWXF5eMo6J8TRJoUIILBaLRJ8vS1ar5M8yMQp2u91cBE+F7xQXOQxDOmdaZ/ZXNxe/Ewg3jiNdZobAPYtmMoucfB1OYzGnv+fEhNy1DzFis8wLYHRpPwtTUFcli+WSxSLi3MjusJ+lEH3fM4oREyZZSESIiHPkCFZBDGI2nlRKZIAFhrHDOljrBev1krLUaKVpWzdH8J7KOE69I07p8ZNsYzqG9yCTvGezvbb2PwW8JhaJKQxVNjMdhuT5EWLEaI3WghBGvAchP/7s8/r2va/89Oc83rR2+jEek19AhR9gPFboft967dP3fP29v/9tEa/9/fq/HxtvNxV5G7Dwy/gY4/QaeQ9qyfy8X8afy3i9w/BDAAtv+7yQqhkQ06Isd6WQOJ8W41qXUGikg3HwmTasHuh+hRA0TcvNzQ1CpBx1ax3b7XNevXqFc55FvWS9XqOknE25rHWMg2W33fPVVy/YbrcI4OrpEz779AnnmxVSCu72e47HPfv9nmG0cyyclGQd7uRVkrfrpJCArKF1aQVYlCXnl5es1xs263Oq7BCfAIsOrTTVWcVyuQTgcNjjnGO5XPLpp5+y2WwwxjCOibY7dShNpjafnZ3Nbug2p1GkRXGKY7vvrCmqcoHQmqosMVLRhYbODthhoO0Httsdz19c8+rVlrbrcT4wuoAP0NuR3f7Ibneg7wYg5a/745CSJbTEekeIHmM0y7rgfL2iUIr1asXt9Q3N4civPnvGermibRq2hz1lXXB2vkEbjZCJ1h8iIBVG6Vx8OKJUhJiuhaIsmXwSQiRLIWQ6H4T5XAghENnssyxrlCnxInsSmJwKka+nx3S03+f8+Ub5g5i2RCCVRpmIjMlkU5D02Eo/jBid9u0evIt4l+jsfd9TFCVCpCJ16rhKKTk7O2O1XOKdZxyTeaLSBqUNPne/Z+O/kDrDplDURYlC0Lctd7d37PcHVmdn1EIRBMlsdXNG+MxDTP4LWmuqRcnLVy9omiPWOWJIRWBRlCwWaxaLJVVZZ2BDURQVV1drnjzd8Jvf/CVnZ2ccDjtevHjBi5cvuLm5oWmOM3V/YhIIkVIFCH4u4iAxBZxPkqGqqpJvSu6aCyEos/xJ9QNDNr2cGSXOzzKGJPsAkU9W8CEX4Q5TKKydgI2CGBPbKpn5RaS0CJH2TSuNUBK7s+z3qXh2znF+fp7BusXciU+SrASoPn36hKIo+eqrr7i+vqZpmgeFbowxR8Iu836m12+3WyCxMOq6PpEOpIJ9SnSY5pdxHB8c1+m6nSJJpZSs1+vEmsrshHsjTJe8UOJ9QpnWmiIWqYMfc9qCFMT5HMX5GKtc3C+XixS7m0EIpRQhe4Lds40Sa0SI7C3iPF44hLj3e0nAcAA8SkvOztcURcnN9YGuS3PoaTzxBJpMIMKUBjEdg4mZMV1vpwDDtM+naR4TiDkxSI7HI0JJlE6P9X1P0xwZraVeLfFkw04tvpNZ6XUw8/R3v4wf9/gFVPiBx4/tRnkfgONHMWIyUHqXP8LbmArva37ykzgeP8QQ94ZEvOs6Tg6U+R8/rmv+Y4xfpA9vHq93Rb674/F+19a90RXEEJF6WlQl/XVaOAZiUCm/XBWMIdC1Npmg2ZHgPVppjE4F9mG/p+97rq4uOT8/p206/vmffst+v0+L57JCiKStXWSNbNscaZue29trtnd3SCm5+uQTnj17ympV48aetm04Ng1t1+C8S5pnXeBdkmEMNhUREQFR4PwUFXevn00LTslqveHi6orz80uKsp4THrRKC2ldGFb1Ki2yIcfMDVR1xeeff86zZ5/T913uQNps4Lji7PKCxWpJlQuBrkvU56FvcVnjO0X4ScTs5l6YMnX2XaB1A7ttw+3NHW3TMFrHoWlojiPjGLm7O3Jzu6UfLWMMeBJjISIx9RIpkozAWcsQIA4W622KC+xGDseGZn+k1Mnt/fkXzzns9oj/TeDq6oq6qtgf9ighUFLh7EjXtZRVTW9HfEgJAWVR4l1yPveAkBol0+LezeaKApVz4INNoISLESM1RVliijIxXEwBEaQ2ifWgNJMx41QsACfFyfc3vm7WmH+OqcgTSqKVSYkVRKL3ma2RgJHp++AUWJi6yjFGgveM1jI6i5AKpTTWjvR9T/CBsqxyN7ug6zrubvdzlz2KCezJniFREggkw1VBVZasVytijOx3O65fvWKRPRtMVeG9Q0hFuVhycXWVpU6wWC548vRTtrt9uueaDuc8y+Wa9WqTpRopglAKzWeffcZv/vVv+NXnlyyXmmHoePXyJb//w+/58ssvaZojzgf6rkNE5hQKQWLweGtnacJU7Ak5mcQayrLAaHWf/CAEGpWMBbN0IpJAAy9OU2DiTK+fzmUCLxRCGmKcEgRc1synVBkpdPZOKClMAUKw0as5gSWlRNgcTRjYbM7mYv1wOMymiXVds1wuuLq6ms0Dk0TA0zYtIQMnWmmePn3KYrWYwZG2Td4Ek7nr6x4JU4F8KpFwzs1AzAS0TKkU1tr5sSnKdBgG7GiJIWAzKFKWZZJfKInz/l6JK5KRo5Rylm61TZPOF3B2tiFFoip2uxS/GxAPCvUYwTsByCzzSvdTmpvdfJ+TDTKHvme1XnN+fo7WC3bbPbv9Lkvd7Jz8obXGu3S+J9B2AiVDSGaSSsnZD0MbjcjHNhk6mntWlEhRvJPRZ3NsQMBitYQY8S6w2+447A+cXywzWyLHwX5HU9Of+7ppGu86Dj+2+uQHARUeOwgf0i3/thfbh3Ti34jYfyT07PvzLngzYHD6u9MOyYfu24c8/9HnitOiIOaJPW/L68XCyY9v2+evP/a24/2mx+KDhx4wUTMN9HSDpl37JlIL8bbtiPdHZX6PeHp83n783+Wd8bbtffi8h+dDIL62yfHkmAkh0sItPyIQIOIJvyE+2PTXDuf8jt/b+NpxiCe/ftMx+vhfgK+fm3edq3fPq/G1zXzLMX0r3fr9xulHi9fu7bdTud/vWD7Y3+lWiOEeWsjX3ORH8FjnV2QtNsh77wQvAIOSJVLWGFXh9Ih1HutGvPMQUsxdYQx937Pd7lDa8OSTTzBFycuvvuJPz58TguPq8hKjTXKuR1AYQ/COoW3Ybe8Y2gOFFqxWGz795CqbOTbc3t7Qt8n4sSpKqnKRF42KfrA4D2FwyRQvBEIQySPA+wSW5GMihaJerbi8esr55RVlXTOOjv2xYeh7lEoxj+uywEjDsT1w+/IVzns2mw1/9Rd/yV/9xV/inWO/T6aTSkk2WmOKkvX6jOV6RYiBpukSAOIcSguM1pSFoaxrCq1w1hKjJ3gHJC3z8bCnabpkfnno6LqBthvYHRqaZqCzgc56mmFgdB4vJEGk3PfEGgEfwQdHFAGlND5Gomc2rvRE7roOIyWlUOxjAx429Rr5G4E2Gh0lfrB0TUMhagY7cuwafPQImWjQpTI5rlKAUEiVu6/eE71L2e9SoKXBuBIfSKwFZVBVialrMJqoFGiFEhqhCoTSmUscCf5h/OB9Z/F1GrCY56TXv8Pv77u3AeXT+00/33/vZx83Ul1077wuhSAEkaJKlUJKlRIffCQikMagitRNtbnIneJYy6Jk0EnfrrRmsVoyWkc/jiAszjr6rif6lLCQ4v4MVqeisZ3iSZ3Fx9TtDQSESioF7z3CB4yUVEYilaBrDjz/03Pq1YZ6fcbClGmdEQNSSdbrJUI4YvyE5WrJs27kcGjY7w8cj8ds9FcmF/yYvru896zXK/7mb/6af/tv/w1aee7uXvDi+Rf88fe/48s//pHb6xuc9QhkZuXUnJ2dESP0XU8g4F1MrJYoEFKyrCqq0lAUhrPNOqWexADBE0IqggVp0R6ISMgyJ40DnBB4IfAx3/tMMhaBJJlbSlLMqsyTgxsdB3egNz1GG5TWRB/S87TGaM2TqwuuLs5o2jZ7RDj6vs1SCINSFTEGuq5lu73j7u4WXRQQBfVyyZnzbLdbum7AEUBadrsj2twgteGpfsJ6vc7Xlp+ZBpMZ5L3/RAIMJnbUVLgLBMEnqZo+kQ5572m7NpsgGs7Pzzg7O0cvFL3ocd4hlEqmiM4ibbqXi6IAmAERKQRVUSJiZLQpYrYwRZZ7rJHSUJgSrQpevnwJsaXQCXBz1mKFQOnpPp7usxSN6qNIHjAyxYz2vUfQo/SC6rzk8umSelWwbip2+zt2dzvGwSFFiZQlkHxNJBDCQIwuMaaYGAkSXExsPK2RCEL+zwWXQDlk7g8FhMiJMzHSHVuiC5R1QVSR9tDRHFqcdZRaISaQJMcxx5P1KLz/6uFtzb2vz2v3SSfv2xR823isJpqbDvCD9L8e254312Tx5M/0/Eff9eTx9wMpPpTBPo2PCir8qDT6P8D4tvv6Lhr/DzneZzu+NajAa/Xca0XDt/m8/Ibf6D0eq2/nie21n9PzTwGGDwcW3jRiDiS7/8VrJlonnYlv8zlve69pSPGO4u/Bqcsu5yK/34nbvpif8/rnf/Amf7Txts9+42MBvu030NvAzNfn1m80L4gPOa6Ps0/e93MfxQy/03OaO/P5p1Ng4ZEtmbdHcA84hOAJUSKVwagaGWoIBdZJ7OiT9CAkXWldVEit0VLP+taL80vqesF2t+P65hoffOpyCZlNslLXsclGiMPQ07cHvB+5PF+zXq+oqoLD4cD19TVte8RozdXFeeoMhUg/DDTtwPHY0bYD1oX0x6aOZxSpSCFOTAVBJOKDSOTaCIem5XA4cmwaYowY5XHeM4wj127qdiaa868+/5zL80uOhyPb7V2KahsHqipp/xGSoR8wRWI7tF3LsTkSYmC1WlCUJfUixUJaOzIOAzEGykLjg2OMXY4rG0BoFuszhC45DDfs2o6Xr27SPvc9TgBGU5gCF7gvNEJASYWPASEhCg8xpJi2HGnonKMbeuw4EJzH+Mjd3Z4vfv8nSlWwWa9oxw4XPKqueLKoiBGGoUdJlR3ZR6SKKUpSp8QGpJxjBwWKkGMmpdRIXSCdT27wUoJSxPzHy5QwEIVMIIVKbJP74j55Zdwz8R65isXrf3891/xd9+v94w+BCCHEyWcmfXjOzkRKhYgyJ0EktoiQEqmT8aTSBUIrEKn4JabCpTAlZTEmEEMKNAVisNmkTrNcahaLJV3TEELkeDgm47vgQQpc8LRDiwsQlQAliDISw326QfCOYEcIlkInmvzxeOT29o7V+ZbBhbmbWxhJWUg2myVKBtbrNdYqxiGZkLZtvj8KxWhH9oc9iGT0+atfPeMv//IvqSrNiz+94Pe//Uf+7u/+li+++JLd9oa+7xiHJF2oqgVn6zPqepESVCbmwfQ3kcoYlqsFF2cb6rqkLAticDg7gJcEFwGfpDguIL1HxIgQGqElAk3MvgximstCwIeIUhItyTIchUCjMiPinjkSGPyAGEectQTvKKsSEwzGLKmXdfIlWS7ouh7nLMPYorSgKmuMSbG3x+OB/eFIv71LhpM6GZSWVYVzIkccRtpuIFzf4UP6ninKkvPNhhjvqfwTOHBqhDgZOj74fowpeURqTZEZDOOYin8ByVS2aem7jqEfWK/XTN4JkeSf0HUdXdexWCwwOh2fcRyTgWOWNsSYzD0nSUpRlKxXa1bLFVolBkjfDxyPKc7SO4dEUJYFQlqiIMsvEmMtxEB0yUskFY6CcfSEMFAUA2U9sKklF09WPHm2Yrct+MPvR159dYezoIKGqFDKgPA4IOLwQeKjzAaj4AngR3xIrDYpEogK4IMnkI63EoLgHVoXaKVwo6O1DX4cMHXBWBd0x47m2CF1SZRxbgDd45zvx3R+1zMem8u+6XhXs+z7YGd/rDru8Rr7dSDhXaDy++/rN/Gz+Nagwg/hBfBjGD/X/YLvd99+DLrrDx2/+DX8Mr7v8cs19/HHBP6lnHtPENmBXVcUakl0JUOT9Lx938+xX3VV41eeADN9ts5+As5arm+uubu7m/W/MXf9yFrXqRPnstFhYQxSJpOyvht59eold9s7FosFF5dPuHzyJHVo93uOh5bd4UjTdIzW4SNYmwuvKOc9SwWpQolk3CiEoOt73M0NNsQctxYoi+QO3rRHuq5lbJIp2iefPOHTzz7l4vKS0Y68/PIlx67JrI40jDHowjA6y+FwwHlPN/QM4zAXLGVZUpQlzibTtXEYULn7GKREOE9VWbphpK4rdFFyPLZsDx3D4Hj16ppj187pDVonFkIq9uV9+kRVEkeLVIphGNHa8Olnn/LZs2cUhaHreprmQHM80mx3DPsjznteXF8T8WzONqhCUw81erXg6bNPIETcYNGVms3ymn6kKAxLVQMpmjOZ+aVM9+gheA+5KJJKIZRMCQ8y+QFIqRByKsofdqHu1+biQWE1P/4B4OKHPvb6AvuBbGlmK2SqfiBTudNzpVKkpEyJytd9VZYQ45wIMRntlVWFJ9INPVEkT4qyLNms1jjruHl1zfb2lu12y7FtUudYpkLPOU8gdZNNUTBkSj75ePng54JOS4XQRTJPvL3jefkn1seWalFTL2p8aZAULBc1VVnQdQNdHxFSzaBfJFKWBjsO7Pc7CqN58vQJnzx9AsDv//A7/ukf/56//9u/5e//7j+kOMVxwI4DECmLJMVYrVZ45xi7nuh8Oi4hMXbKsmSzXrHZbLi4uODiYoOIEWsHur5FACG49Hznsd4RI5nanjXzUhDxgEQHmQDEIFAxgQpKTYau9+d10uVPPgRTsTx5WsTcfQ5Nk+Q/ZZlkTFWJtfc+CzZLraTRVMtFmg+aI9Z6tBopijLPhYkJlqQMMI4WawekFAkA1MnvZIqnnGQPkxGilDL5t2RfgdP7Y/IGmDwP+r6fPTqmiMrj8Ujf9xyPR+pFjSnStTGOI8fjkWEYWC6XnJ2dzUwIrfVsSJk+TxCjzwk5nv1il3xmdEFZGp4+vSJGz/Pnz+m6lPwhlaQsa0KWO6T7b2ItgDH3zIhJznFsDhS1ZLGC8+U5V5cbLi8qBI7gPNvbBFpJCoRQSFMTRMTZLrG0EDDFqUbwPuKCQ6mQ4omz14Jzbp6D5AkPVikJSqfIzmFgKQLjWNB2HcfDgXqpMLVEiPCgBvwmxfnb2AKvP++0cfOTkWr/hMf7MplPx0eXP/y5mmq8fwfvp3dcPjZL4bHxYGH1I54o3r/z8+c5Xj+P7yMl+mW8ffwCKLz/ePfxOe3AAsTM+CHTfSvKokCLAufV3DkLIS3GqqomuEBd1bRDT3M8AmT9q2Z/ONA0zezYnbwDDGdnZwzjSFAisQKGIetjJZvNhqY5zGBDPwwURcH5+UVyL3eO7W7P9fUNx2ODtUlLLYQg5E6a9w7r0qJdZgqvLEvqasFqc0a92uAj7PYHPNO9mbTddkzRlCJEzs/P+eyzz7i6ukAIyc3NDSEE9vs93djP+uQpB10rPS+8bV4URx+RxaQpjozDwJCd2UMIGQzwWOcYrGV0Hl1UFMWCiMCTqPPOB2wIWO/RMkX7TQZ9XdtQVfXc5ctnMhmmScFnn33Gf/Ff/hf8u3/3v2WxWNC2LfvDlt3tLf/8D//A3/+vf8v1V8/ZHg/Y4GjtyPnFGVEJhmFEooguMIaRsigRAtww4sak1a6r8t59XyXNOTJ1P521BBFApGx3aXKsYpXSA5ApojAxEybZDqkwDDFLdl7XZb/f3Pmm7893dZymX9+DHCddQnH6vDg/eSrsIMUvRglaJUBhUS8JuRCMzmNHN3sumKokAn4Xsb6fC9zgw0xv18bgrOWwP1BWJYvVhgiMdsRH0LqYNffprk6FJRHGrqU7HlkvVyzrJQ5J3zVcv3hJ07ScX16mWLxBM3aS4JfUVYXShtUmd34BnyUHSica+/nZgnqRzAKvb77iyy++4O///j/wh9/9nuc55WUyJgVYr1acn59TVzXOpcjWvu+RKjn/BwdSas7Pz7h6cpU8FLKJa10W9D1YOyYQSihCSB4B45hYT/okdtJET1Gk5JHkcpGYCSGkBAIhIjJLvSb/hsnocCouJ+PZOSo031X90NNkH4GiKDBlmQDD7GEwpTz4kF6/3mywztE2PeN4XygPwzgbGk5F+jiO3N1tMUbjneVf/PrXfP7558l0dUplgAexnJPx5VT0l2U5s5Ym0Ha6joY8l05AxQQu7A8HLq8u58QJrTUvX77k5uaGzWbDkydPKMtyvh/ujRgly2VNjIE//elPfPnlHzCm4OLikk8//YwnTy9nA8vdfodrHYSUDDN59QSfGHLG3IMi03yawI2erutoGsEwGqwtkXLN1ZNzjFEUpuCLP7ziqz9tGTqH9xKlDEoWuOgQMaK0zhQmcS+5CCnq1ctAkGG+dpK/xmT6KfKx05gq3dd936bvnOhTQo93cwpFJMnZPlR+9fp89L7AwmPv812tK9/MdPx5r2W/bYP3R2vU+FNZPH+TBf/Ped9+nuP1QuTxSfH1x/6cx+mE9GMHin6M489ZRvZNh5i4mG98/DGxTcpvl1IhdYHWJhfbIXkTRBAiLaarqsKPlr7tkpY+66sXqwX1oqYfenb77dz10kqxXC5ZrdYE77HRMvQ2U3kFZV3NC+HBOlyIOO9YrtZzkoKQilevXnF7e8fhkDPvEXNHzk4O6HmvpIiz2/nF+SUXF1dUywUBST9anI8M1uPz4nzokySgLDSbiwueXD1luVjggqfZ3s1dyxACgx0RQrDZbHj2+edcXF1SlMWchZ4iIkPqoKq0tOi6njZ3ZImRqizRQjJ0De2x4XA40vUDZVnjvef5i1f88cuv+PJPz9ntDyAUpqiIAqz3RGcRRFarBYt6iVSScbQ4lyLPun7g4uKSv/6b/5j/+r/+P/Kf/Wf/OYvFIgEbfcefvviC/4fU/O6ffktvLV5KVHB0zrKc9MERbG8JPjLYASVSF7XL8X8p/jJisck/QRmk1AgFbkojkAKpFEYIpFazKZoQCvL1lqQqp1dknJmp9wX7m67hr//ubUyGxxiB03gnzTjTxPMPBJfAApGj6mAqRkCbBCrUyyVSQKkNMkJwgbG3cywdSmIKA10/m3sedvvsV5KMAwtjkrHhZNbnE+jmA5TVPfAiRNKjJ215osIf7rYs6gXL5ZqqWtL7SHPY07QtdrRZF2+QEvpuzflmgy41ujS4aNFaJaAIifMWKQPaCPruwN3dLf/0j//Ib3/3W7784xe8+Oolh91xdtwvcppHWZTonBgy9i3O9ggZqaoipchUmqowPLm6YLNZ472l71tCsPjlkqY50jTpfUebkiFcnpckAR0VQoEuFEYkxoEUIoF2MeKdS5KIzCiZ/T9iAh99ZllNEgiJwCiNzlGSMQSsHXDe0w92BkvKsqSqa87OLxBSAo7Rjgw5JUGIZKRYlKmITmBCui+mz5okDonyP3I4HCiNYbVcslgskgwhx4tOSTTT9TklTUxpBhNIMl3fpz9PyQUxxjmxYhxHmqZht0ssg/V6zcXFBcfjkVevXs3g0GRCOYEKkM7dYlmykSvadpPkHvst2+0tx+Oezz77jNVqw9n5mvPzTZJV9D2jdUkmJEQGrRJTxdmAMYq6rjIDA0JI81lz9GzvBEo76lqxWj/j1//iGcvFkuViDfye51/ecNwf8L5Ca4MpFsgYCDEBSmE+LjJDTTKZ/IaUPlGWaVusJSeoMAM3SiXQwXmDD3ZOxWBiLWXA8dss7R4rYE/ZW6fPOXnVydT042c2/5TH6X31gzAV/twWwj/nQvKH2refwiTxtmPzY9/272P8Aih83PHLNfb+42vMmJj17q8BCqc/J2q2QmqFFIrgI946gr+P4hImYrIONfhADCnLu17UmFJjXYrhOh4Pc/rBer3i8vKSuq5p25ZlnUwdU0TjAq01x+MxmXsBy+WSsqyoqorNZo0Qkt3+wO12z7HtsC75Jlhr6YdxZgcAlEWBMQVKa5aLBVdPPuXJ00+p6yWHpuXVzR3dMCCkxhSSONq5+1aWJevlgouLC7TW7PYHrBvu3fpzSam0Yr1e8+zzz/mLv/wL1uvVXCDEkBbe3nl0majL3rlszBgoM8NhUZTEGBiH7HJf1QyDpx9GdrsDf/8P/8Q//NM/c7fd0/UD1nukVLjgs0zF8eTyjN/85l8hhOAPX3zJOKZoQZFjOs/Oz/k3//bf8jd/8x/z+efPUFKl7bOWZt/gA7T9QBQSVZdgNJ2zNMPAIqzxNrK7vSNEGHxinFRVSXNoKEyBkirr1VMBNy+GQ0QKiTFFKrZVpmVrhRAS5wPSB4oZXBCIyaogZtr5I9f0TE8+KZYeu96nn98EdL++UD99q68DC19/j3hSoKSfJ9f6kO8xUCYlXATvKLSkqkqS1wE4D6rvklt98CiZuq7OpZSR9tgkt35tEvhkTJINxMg4upQsoTUud79DvE/HUColtchsYNh3Lc1uz3h+Sb1YE4Hu2NKODjuMNIcDRVVSlyV26LH9iKkMQoNQqSg2KoFpdhywQ89hv+f29poXL17w5R//yM3NDbvtNqVE2EAMHlMUrNdryqLEWcd+v0NJmc0nJVopks9noCwMdWUQMjAObTYG9IxDR3NI0oKpIJ7mHSZvIlIkbozJGNQohRAglYAosHZACI9SU1LJNO9N38/ktICUOCLEVDgkdoT3DqRAWwVKzk2ViQUQQkBpjcmGhdroBCzklIexH/BuYnl5hGBmlkxyAucckRTTa22F8479fk+Mybfi4uJijq8UIsVwTgV+zIylJMVJYMocXzoxp3LywzAMNE1D27bp3OSkh0NznEGJqqp49uwZSimur695+fJlNmJczJGbE9PBOocpNM9+/SmrsxXPnz/niz/+kb//h7/jiy//yOeff856fcbZ+Ybdfs/+eCCEFMGqtUGrZC4bfMA7n5kShkVdp3MioWkbxrHj+tUt1vYIEVgtay4vzvn8808wGfzWSvHHP7ygaxP4Y4oKGRXe+nsWFMn7RAIxs8S8myKB03dfmufzcwM4F1AyzF4p3qfj6bzDh8DgRuQY0cU9q+nh/PHu8fpc9X4eCm+e7z76EG9ea/2ypn3z+Nagwi8L3sfHz+U4vG+35NuMnwKQMI13LdR+Gb+MjzW+j3vv5zjetdA4BbxSekDICzCBD8m0LPo4Py4lROmJRJy3jHZktCNlXXN5eUnbN7x69Ypje8SOdo4oW6/WWZsr5kzxqVAXQtC2Ldvtlt1ux5MnT9hsNiwWi9zNE+z3e168fEXT9ilK0Vq8dXM2uylKirJCS8lqtZpz3zdn56zW50hd0PeW3f7AsWkYvUfK1DHr+36mBq8WNYtFils7Ho80TYtUsFqtAPAhYopEMz4/P2dztqGqSuq6ZhyTV4IdR4auZ3QWU2S9rk2U6rIqqKqSRVVhpCKGFKuJj7RNR9u1vHjxilc3d7x4+YLdbsfxmLTagRSzlxyr05//9D/9T/i//J//T1zf3PJ/+2/+79xtt1jnkneElKw3G5588gn1YkHXDQy9IwbP3c0N//SP/8Tvf/eHlGBRpKSCMThcZ9FGs9lsGIeRm+tt6uQKj5ICv1piB0td1pRFmWniKQpRislpPSKFoiw0Yz8QiSiZmAlRJEPDGCBmuYBAIkREcC9xeIxR8LEWsB9lAS6SSW+IiRFABhOEZGYUTMBCzEWedw47JiaONprD4cDYj0gpWNY1fS/w1iXvhLx5LtPdfUwARAgCbQxVXWFdk2UEat6vyR9AiRQMK33E2QE39mgJUmlkDNi+Zeh7bq5fUpQlZ5szuvbI7vYOaSRB+/Q+UqZO/Thix4Gubbi5vmF7d8ft7TU3N9e4fK97n+JRRZlkE6lYF4y9pT0eUUpmVkRKN7DWoVVK0Aje0hwOtOKQgJEiAVJN03A8NkmKk2n+U/mmTEqi8DHggydGBwiUTsfAW4t3I966ZCarFCLmhBSf7klIcq/JU2EayVthSMdVCqq6RkR1sl9TZGGgbRpMaSmLCq0kRWEYx4EY/GvXb7pwpg74RJ0XQuCDpe8T3b9tO0zenkkyAXB5mSQFMcY5VlKpZHrb9yktZHrPIsc/ArN0oiiKmZ3Q932OKk3eDF3XMY4jFxcXrNdrnj59mlIj2pbDIQHE09xaliXD2NIMkrOzDZeXFzx5+oSrJ+dcXG743W9/z4sXL/ndH3/LZnOe0jSMYLGs6DtHjIHgLI4sL9AGrZOZYshMjtVyQVlIzE5wt7Uc9i3eebzz1GXNk6snPHv2jM+efYLSClModCH44g8v2O0awmgRogRUZvHcA5aEmOcfIEtp+l5QlgmISekm8t5oPDOAdDQELD4ncySzyRHtQJcGZnDxG0wnj4Cg75JwwS/r7u9yfNvvifcGFd5nkfa25/3cTvzPbX++7fjQi/Btz/8+J4z303+RNK+vPf7+5jLv/uz3fc3bxsdET9+lkfsm88GH7Ndjn3/6pfNzGa93Cz/mvv2cjtP7jtcLMyEFwX/92E50vvvfp0UvMUUzhgDCTQVf6swFnxZTox1RUrFZbyjLkpfXL7i+uUYqSVVXOGdZLpMkYhgGCq0pTUFhAnW9YRxHuq7nxVcvuL6+ZrFccnn1hLPzi7TQbVv2hz03Nzfc3t7hETiXDOhiiKlzVhZzp9cYQ1VWXF1ecnV5iTYF/ei42x+5vr7lcGwYncMGCNHT9n2KysvFE5DMKLuWobcgYLlZoosi0fuFYLFYsDnbsD7boJRKMYDNkXEY6doU/zYVK3a0dE2LUIndYIyhrhdUZYHIDvVSCOxo2W63XF/f8OLlS168vKHre+p6gQuCpu0Y7Agh5Gg8qOqKv/gX/4J/85vfzEZn3qfoN1NVIDzWe7788k/8d//9f89ysaRre/q24/rlS/75H/+Bf/qnfyJGMEWR5nYhcWPPbnfHsq642pwjQ6TveoRK+14oTQw+X2MglMIUaTGOgNEmevREyQ4xzJF4S73G5Mi5FG8qkUKhjCGTaYghEIXM0ZFypnE/dk0/Rkl9vcv3Pve+UnIuOGLuet+Pk84h8eT9IUaf2AoxuccjQMsElo3ZNLEoK6SAsZWYcmS1CQipkUrRDwP+eEQqzbIwCKDvOojMbAxBMkFtdju6oScEkFqz2ZwRoyTEFPcoIighIUS8tSijqcsqyWRiZBx6umaPCzAcj/i+p+kHvI9Ioxjalu22SEAJAaFFpvQnBo4dBoY+m3wekhRhGAac9SghU3SgkWTyRkpFChE7DBATO8G5EZuTYEqTWDzGSIwSVKVJQGYIyf9ktYJshjl1+WNMngI+JGBTZymIzAys5CtQJLlGTKwRoxQyRpQSKJl09dEHCBERU8Ed8EhtmPJDI8yJAc6lz5JKgZcZTEiBhITEwrE5YWHQPUobQgyEWVaRXluWJc5lrwN7L084NSCdi/iiyOBEmtOOx+PsmTAxvqYxXSch5PssAx2n7ylE8oooMntkGAbu7u7o+57zi3Oqup7lETc3N+kYZ9BjvV4zjiP7/R4hkkdNCAHreopKU1WT54Pj/HzNJ5/+O/7Vb/6Kf/iHf+A//N0/sN8fOFhP16eYx4idvTpidBmQNDiXZBDee5xNz6mqkhg3OO9xDobecf3qSFm+5JNPXnF+fsHmbMWnn12iVGC5MixXBX/37/+R7V1DjA5jlmilMwgQs8FuYqLIzJIKwdL3AzEmtoRA4GNARZXAUNL8IIVAGY1SmkhIscreEqMiBPUou+qx8W3Wp99mLfPY577XujS+fZvf9NibPu+7YDekt3x7HXH63fA+x/Gx75IPWZv+IJ4KH3uxK6aq73v4/B+75OFj7dv3OT7W534X2y+E4A3pet/7ePv+Rb5O7f72x+SbToRvYjB9Z+fotfFTBje/7Ta+mT329nP53czL3+x17wLoXv+Se9Nl+vrvp0Lsvpt1T/eOIckaCCEvKFIUqjEG4QsQqYgyWrNcrSjKglfXr3j16hWQ6L1KJfd7rTUgOBwOiBhZPH1KCB5j0gL9eDzw6voagE8++YSzszPqusZayzHrfdu2xUWfCn1IxW3WGBtjci67QSlFXdesz84o6+QfcLfd8eL6lt3uiAshxRuq1BGbqPRTQTwMPcEnw0ejyxQP6Rz90D/QN1dVxXK5ZLlcJmChTwZufdPmnHOQ2Wdi6HtUkTqnWqnZfFArRTeM3N7e8tXzr7i+vuZ4PBJDoDCaQhs6OaBk6pdNQAUyddSWywX//I//zH/zf/1v+P0Xf+DF8+dIIVFaEWJAF4ZXL1/y3/63/0/+x//hfySEiO2Tht4OI+1xT9seQQSqUieX8+johwR2dMcjd9c3uGzWWC+K5AmQu6Jl0TKMA8ro+25rDLORGTB7bTjv0UIgpELqlPxgsnxCSo2UqQMcYnLZl2/ID38fNuj73msPnydyJ/Mx0PjrPkIPx/3CM0lgUic7dTc1UgtwlkDqiNfLBUKmdIama6n7Ph0nmwrO4/FIc2xzwZ1kDiIE2q7l9u4O6wNnZxesNhuKsmKxWvHq5SuGbP5JjETvIaRjviySG39zPLI7/H1ivURNFAo7WlyMMAjGrs0Gn1kzng5L3qcEVo3DkBI9wr0XQKmLZL5ZGIQUjGOKJJzAGVkYjFEMQzbeBMrKsNlsko5/uUDJVPRP5yKxolIqSJHNB5VKXh6J6q+RSiCUoCTt33qd/FeUTNdoyOkChTF4KbA2Ff42wHQrCSFmFvk8F2aqt9GasjCzFCOElEIxks5vOusS5RIbaXTJ6LEsS4RUjF2f0xoiSqaYxSnSNfj79AdgBs9AZmChoSoLzs7O8lyqGMeR3W5HXdfz/DOZSkKac22O7pwAhskEcpJCTN8Vk5+CtZa2aSmyOWIIIUXldt28rX3fI6Xk4uJiNqpVSlJUmhAVbdtxe3fNYqhSFHBd8Pnnn1DXhvV6yR/+8Ef++IcvOTZ7ur5BqwKtk9wEkumsEIGMXyWgTgIE+sFibTKIXdYb2r7HuYHb64a//7vfcX5xxl8vF6zXC7S+pKwUZSWpKsE//MPvefXyyDi0jGNHCGBMlSRbJFaNUgKtNApBiElWNgwDWqfz5b1L9gpRYEySby3MgqpWaKNnlszEVoon19I3bRy9Pn4K67Tva7x9Df5+jcyPAWi873u8N6jwy0n+Zbxt/HJ9/PzHDAw8Ylz5fXzuxxrvmhx/uZZ/TiOBbdOCZ1pE34NcYaboBmDih4ooEVKhMOhCM06Z8tlEbrVaMVjLl198yeFwYL1ZI6SYY8RCCIw5Wq7Knbex79jvU1f/+vqatm159uwZT58+TXGUztM0XYqLHB2pRJdEkaIfiyJJDup6kRenZEf2is16w3K1wnrP7tCw3e2ThMA6hM6UZR+xLiBleq3LXcUYHFKAkiItEGXybZiov4vlMvkfZFNGkRf7wzjMi3hCEvDGaaEZBYpkdlealHvunceOPU1zTJGa3ibX/ty5nPwJJlDCuRGiRyqFMjl6UBv+8e//kb//27/j2Db4CLIsKEuVTBZd5Ha/5dX1DUM/4EaXhAZColCURrOoDYu6wAiFSmcdXZZpu+3I3d01zg6slhsWixIJuNFxPDYopbkYLGXlU4f5xDQzOI+IEoKYDRul1Eid4iSNKTC6ROgMKojs0J67y6lD/2YA4fvU8U606ccfjERC6kyHZN7m8anLmQthESODCwzWpdjI2iCUpO26zOipKU1Be0xeAomaPqS0hLpOXebgiYB1ln5wLBY2u/VrEJJbeTNvktYKoxSFVhQ6eTEYrTg0DXfbXQI3igqEApmSNxASZ8Uc5RdCgJOYUiFSJGMlExgRYiCoxO5JBWk21ouOMZB8WEKA6Al2hBjpuhYhIkVVp+1aLLi6OOfsbE2hNVIkF34hBE3TcDgmBgYxUpUFfrUgEhAyoqTGFOaBR4FRKn2eY5YMCBGTQaNzjKPHOUvINn2TpEsASguUFnPixMQKmBJVvPfc3N5wyFGMAZklEwKtJT57zzhr8aNFKEXfJSmD9QElDVoXKKWpqgopwpzOwLwt6fqeoiMLY+aUmMkbYbvdIoTgyZMnnJ2dURQFwzDMyRXL5TInGIQMhrh5fyZgAmC9XqNUMr69u7tjdJbLy8skuwHu7u7SMc2JCNMxuDculEACfUZn07kKligCLvRsztaszxf8J//ub7h6es5qs6RcGF69uOawbwi2x4cULxtwKGWoyzIzYkaGtqVQC0QIiJgMYTfrknH0BDx96/nD775itV5SFIp/9a8/Z7VZIE1EGUG1qKiWJb//7QtevTxyd7fHjQGZmS3Oxjz3m5Ob/F4mkggrSfqXACWQesGiKKkXBeVSUpZVOg5CgAhEApzIt94lYfg5jTczm/+8148/2vSHX8afz/ip34Q/5e1/lzzjfbpk7/v+36Zz/WMfE4X+TePn/gX7YxmPF2H3C503SZhCCNyXdKmjpEWJkQVSKDofseNkbpW69He7HeM4slqtWK/X7PY79ocDMQaaJi3QVssFVVWnRXPTcHd3S9/3s2nYp59+Onf+j8eGw+GQDcnydgjJZr2mLAqKskodXMFM0y2K5HOwXK6w1nJzt2V3t6UfbdKgC4VHMFhHPwxYd+/2Po4D3lsksKhSMeFC6hxrIzMwMhJCSE7oVZUM77ouGcAR58KmP7b5GCaQYNI3FyYBEVJJxrbjuD/grGW5XKIR6CiI2f3fO4sbe9w40LcN3geM0ggtUUoiRST4VLy3hyNRyAT4WEdUqVCPYkw0eiUpy4KqrBI1PwMpWkqMAkHSNxsdMVJSZmq1EBKZO9XpvyR7cTn1QytN13UsFjXOWZRTwMPYubkgLVJ84mSgKaSaAYVkjifu+0wxyQzkI2yc95GcfZPxNtPHN31U3pJ72QSpMx98BkWUQqqk+R9dMhLVUuVC1eNJjvSmMKyWKwjMxd9ikcxCi6Kg7Vr6dsAUBYvVCm1cLqgD1g25G37frV4tl9RlmUAFoyjrKscxwmpV3ycnOEe9WKC0QkhNIiZJIgaiwLoEtHFy3GWOWQRSakqWwYTg6ceBfuxxLgEeRmtCdPRdxzgMKCWo65qzzYbVaoHWir7viMGxWS0xRs0F8TAMdF2X/E/GpMGPQlCWBUolMCAV8zLp7L2jaxrGITFeJhaA9wHvbSoKp2tRqwfnfPJvqKqKOssATDbGXK1WM7CwWq3Y7rbstzv6fsCHmMC9uiK4JMXo++GegeB8KjFDYLAD1nrKssqAxX0E6ATiCCnyfBawIUm8jscjm81mPv7W2rm4F0LM3jPe+wQYFOUMKPRZ2jU9Nv27LMvZr2a32zEMA7vDnnEcefr06cwSm0DSCai4ubnBOcdqtSIiaLsOF3T2yZGEEBltj903NO2Oy6tLzs/PefrJOUr9a87P18ln4R9/y8sXr9huD8QgMKZiudhQ11VOP0mmnEoLylJnbw2FUoLiIPE++bcED1/88TlCWHzo+Je/+Zx6UbJc1QiRzuHFxRV//MNLvnr+iu3dkeOhozkOxJBA3un7I8mdYvb5uffWECLJZe6vpySRMUVBURboIplNIgU+O8Q8Old8z8DCL2usH8f4BVT4Zfyg46dQMH6b8VPevzd+KbyH3OibgBFve86fA/L9y/h247EuyaTPvn8O8++/5jYtUrykEhojC0pVozDYMS1WrbNobXDBs9/t2W63rNYrlqsFXd9xd3fH8XCYvRSUlHz6yVPKskw0/8MtbXOEGFkslmw2G66urijLksOhmXPcu7anbbtMKy5YrZYpwz5Tddt+wNqAMQWL1Zr12RnOB17e3PLq1TV9N+CjIERAKkJeYNvREsX/n73/7K7jyLZ04Sdcum0BkBSlMqdPtbv99uj//0e677htTnWdOipJdAC2Sxvm/bAyE4YAjUSqVBKjBkvARu60EZGx5pprTn3n/ihAJamPjiEQIhjnqExBiJH94UBRlpJBrqoR1BDRPGsNIUb8MKDGGvAEs6hjWcg/Oyr2t6N6e5ZlpOAJRpM7y6LIKQs3ajwoVEpAQljZUYTYjMYajUqJzDhiVhCUwicJ+pPSch5KYa1CWY3OslEOERg5CSolUhJgQhtFliy51uRaqL3GOYzLyKoSk8nyaFqAR+85HY9cXr7BOlHF10YW/rdF6EREM0MZTVmW5EWOnmrSlUEpybTHyBhU3YAGt1k0D/Xtz9E+bl5Nd2qNlST8588i3Ig4qlHozVqMNaReiTvJagkhktuM5tTgMqG8Zy7nyZMnwlQZwayyKjHO0vdewIoYqetmrnV3zmGUHhX07cgciPSDUMiNM5S2oGlawFMUOYuFiG0qY2brWMlsO4iiLxKi2K72/UDSSQT1tCUET90MdH3H4D1N29B2HdoYNssV27MtWkNd1/R9y6IqOTvbcnYmlH4/DDRNzXV9JPmesihIKYmLi5IShq5p2B+PYxmEI8szXGZGsCCgIqixDr+LUcZg8IQgYqFpHD9TKYrRBpdgqlGagKqJmTCBCtZKMJvn+SgwqynynLPNlqvlJZdXVxwOBymNiVAWOZmzFFlO23Z0Q4fThiwU7OuGuulGUVkoinIUJrQzA0HcH9TM1EgjiFnX9WzpOOkidF3H5eXlKCTZ8+zZM5bLpYAxoy3pNP5CCJxOJ7z3HA4HnJPM/HRNi8WCzWZD++olb968IaXExcUFZVnO+7HWslqtsNZydXXF9fU1bdeBgrxyNO2Si7Qhzw1aOYoyJxGo6wMh9DjrWK4L/l31e548PWO7qviX//MX/uX//Jnra9kmxIEQhhHYOSMEz+A72lbEbq0FqxXbzQJjNF0n81vXBr777hXogSG0/If/+O9YLTc4W2FcRV5UrDcrnj7b8rdvX/LXf/0eP3iGPgmwFwYURuZGLVoLMQiAKvOPARVnYEbrhCsMVbSjIKrB2FtWnrfKHz50Tvmylvv1tp9c/vClc3xpU/vUmeh/hL71jwwafEi7E4DM5Q8fd92fSiPgc2XsvrRfT7u/sJFsL7c+g0l48e72QpG31mJ1jjMZVhmSV3SjfaMsui2h97Nt5Ha1RRvF5eWlUGqHjnJ0UrBOaL/DMPDy5UtibHCjQvtyueLi4gKXZ/R+YLff049WkW3f42NguVyxXa/IC401InLXdT1TdqmsKlYrsct79eoN3333A3XTAHqk5cuVRRDmRSaZ+EngTGwANSRhCnR9R+ZKFusVaqSBTzXk1tpZX6GqKrJcasnbtiWOSv0pJcnkjr9PGTDvPcl7jNbkyyUqwf76kvpU03ctKUaKPOP87AxtLH0/cDgdhVkxeKnpLQvKRcnQedIwYExGSlF0JWzGoMZnPdakT6KDRorFheab5NpNEsZCZhSZ1mRKUVrJbmvriNaKxehYQx6GAKMWRtd3vHlzSZbl5GWJy6bab7Fcm0o5XJZhnKUoS7KsEKE0pQW0sndze5OlnwAp+k6//Lxz3aTMLz/fnM9du8m3vjVmOCGhtEInfecdEcZyGDPeB6uNPBcF1jnWmw3JB3wnWiHLxYLMyL0qipLr/Q5jJZPuCslC100n7ichzn1tYi5MpTfDMOBTFFBJHvmcqS+KDK2LEeyqWCyW4lbgA0M/oI1Go0VgNGpiUqMQpOhCZLnBZRldD3UzMHjRT7BWUeDQ2lJWBU+eXLBcLuj7jq5tyDLH+fmWs+0WpRJ1XXM6ZTRNQzaK502aEBNboKwqQhLrQvRNX1YqoRMoEkmBSlHsG4dRDyImYcNoJeCVHvUKYgSfkBp+fYeBOM0F0+9xZA0Nw4BRijIvKFzG+WaLNZbMWupTi08RopS75M6ikzCUggv4lAhKzD1TEkvMYehJUQCzyaljchIAKeMKUYJYseY9slgsxoy9rEEmp4bJXWfSWUgxEbyfRVInEKJpmpk9NOldTIDJ02fPQN/M2zFGYSOM/ahtW2GYbDYA7Pd7DoeD3Mt94nDYE6LHmERWaM7OL3CZpm5O7PZXMscvVpTlgidPz8itJs8dxsBf/vI3joeGlDzHk2g1bDYbFosz2q5ht7scGROeLLNstgXWat5cHgghgjIEn3j54g3KRlCJf/qnf6aslljr2G7XbDclZ2dr1qsFZVmwrF7z5tWe40GsPtU4FzEKsnov7wMhIMhzUjCyPyKusSx9JjauY5nW7TnrfcLev7b2a72uT9G+MBW+tC/tJ7Z/9AnmfaDOTylh+FT35lMzFT65SJBSb9VDf8ixvrSfu92ibqdJRVwW30pZtM5wtsAqoUOHIOUAIJmu0HeEUONDGBfHmmN94vr6eqTbemII2KygKiuscdSnI3VdU1YOmzs0iuVqxdn5OX3fc3l9TdNJ9nW3O5BIbM/PuDi/YL1eQezp+5627aibluATeVWwXK2xznE81vzt++949eYNRVFinRFjMCXCeNYYjM0wvdCI26Zj6Fqhh6uEGQNBEYMTm7JsFCFcLhecX5yzWq8o84y8cGS5RRt9S21dEUNAwbwo77qOZVyMZRY9RSY16DrBMKq1G2PQRtLczli22zVZntN1Ay9fX1E3HSFGcleOQpY5V90lnffkYwaWFGi7QNf15EUpi/550SuidgpD0ohehg8kJBjKjKGwhtIY1mVBUZZ4pWh8IA4DyVhSHDPZ1mCtoxsGuqYVZsfg8f1AMnEEnnphKFgjYoUuG5kPFmXGYG+0oZxqtmfRNn2jV3Ont/7Mc8eDc9+kxJZuADiBqqRcIylhl0SAkYZOFDcBY0aGyC0HCbGvgyH1aGvZnJ1JWUqWS+nP7ppJ/G8YLRBDCKOYZ85mnWGU5erqGq+kpl2CnYjVohHgMjsHzGVRsFqv0EhwWZYF27M1y+VKMt1Dj9aGvus4HXconSiyDGM0ZchRSpOXC1zmOJ5q6uZE24o2RGkMMUIYM/eb9YrzszPqpma3E0cK0RgJaKWFvZPnM4Oq70ahyRHo7P1AWeacXWyp65q2a0cNBRE5ddYSBz+WUIlFoDZTdlnYSTFJiYk8s+m5yjEmpsCsXTLObZMV46wtAegEx3TAGEWe5ZyfbSmLguvra06nmrptmex4tQJnNKSAj4kid5L9jpG+l2eYQjvajd5oNoQowJIIg1qC9+x3B96Ul1RlxfZsi7VScjTpLByPR66urlgsFgLEWDvPPVoLO2gCRqqqAqDvZQ69AUZLzs7OGIZhBhaGYZiFG7tOSmyM0VTVgj/84Xe4zPL9Dy/YH/YMvmOxKClLmQ+32zVltcEaj1YdMQbq5ogPnkW1oFzkfPOH54QUSFrxw/dvaE8dfe9p2iPWac7ON1w82eKc5sWLHxiGjqLUGBMpq4xlX1A3LSl4lHJkLmN/deJ//3//l7YJ/Lt//vecbc/RRkDds7MlzlrWmw3Pnl7ylz//jT//n285HBrC0DJ4ATTNOJdGIkmlmbGnEFeTpKTkKHg/W5JO+i86PcxQ+BgXmi/t19U+KajwUPBx2+Zlah/S4f4R0K5f2jm+7xzeZwvyoRPB57zuD19ExTvZlLvZlXcJCX765/RjAtRPnYkaR9tcE37//x9rNzW86a2ChvvfvJvxfbyvfIz9zM2+P7zPfcjxfgoI8a5a48dbfLwgRI2U04e8l1QC4s0286HS2xUmH1B2Ig/t1vl+yHc+S3v8uJ9D9fn2eLo/P03/bvQTJgs9BUmT2QJwJCyGJVoVaJVhTU7yQqNumoa+G+g6T9N1aKdZFBW9l0XpYb8XobYUiUPg/OsLzrZnHHZ79vs9KSnKckFWGKqyIq9KutDTDR37+sDhuOP6sAcFF88uODu/oMwLlDK0refYeq73J+qRLn62WLHebOl6z3c//MDxeByVuqV+WmsLSawoJVsXsBqGrqepD/ihl4V9SgzjfSqrBVVeYJOCIVAuRVTubLukLC1ZZlgvF5hRAdxlolC/u7omBfCDBOwpmtF+04+BQE5RljitaZuaputGAT/AWmzmWCwrsj7QNB1N1xOVoY8GjKVcnFFkFZlWOAUpBYosw1tDUw/45DHOSelGHO3vkPp3HwPRiSaDShGiR4UAScoicm2pnCFLYEOQoGqI2MUCFcWVoU+J5AN5XmJGOn+uDcoHfNsyKIjek7QhWEOwFlyGsRnKWJJSo1tEJq4IGqEd3xoGWpk7GT91d7KdOvPb42Pu6w/Px++bi5W6O2am7VOa3qdpBt1u4lR9S0vhZu7SKEhi8+hDGFXkZf3nvQSOWVZQn06icB8j+bJkuV3jrKXvOvqrgazMsa2j7hqG0V1gUVZ03UDT9gQfKbKSqvD0bY8rDJvNkr6vaZsTOtcsNithxuQ51WJBluViO9pV5HnO6skTLp48wRrLqZZ69mHo+SYznI5HmrrBuZyLxUI0NXwcmQQl69WW0+nE5eUl+/2epmtBiTDi9eVrwtARgud0PBBDYFmVEETktR0ZTtZZlE4oPYIJfTuze7Q25NqxXlT4GKTevpfSAmss/TBgrCUrC3GkIBED9ENP1w0EP7qQaI0aM9EJj7XZqPA/PrsoVPiui6NFYCDGAmtvgv7MyNiJRApdUi4K8uIZw9Bz+eaauj7SNB0+eIgeqyArCgYlQETuDLv9kbppiN4D4s7hrKbMHXWb8INkzjUWjSWGyG53IstekVJiuVpirSElcbNo24bLy8v5HJeLJaQ0MsBEE8JaO5cxTGURbduy3+9njQRrHFVZ4Vdi3WmMmUudlEr0vYjF9n1Hllm2mxVZ5vjhxSveXL7m1Ys3aKUp8ordVYezA0VRsd7ktN0J7zt86Dm1EWcceeX4/T99g8kM1bLg8s0lQx9oG8/h8IbvXkT+mP07thfnhJDY76+ERaMSZZnhnOV6L2LAfuhIwVFUK6I3vH6xI7M/YJVhfbYAo8F48oXh69U524slm/KPmXsAAQAASURBVLOc1dby6uUlV2+OHPcnmnogxQHjcjJjxTJ1aLDWkWU5ymiUVeSVJalI09bUTc7GLzCqxNiRIZZGS9JxUplALTXOUWn8eZ6JHlif3VVAurd6GPfx9ir1Q9vniVMeWnd8biD4fWvhh9rHrKtua/ncsD0//Ps/GVR4V/3fx57MhwZaP2bh+UsI+h9rn4oefv/3n9K5P/U5/bz7maawz9M+tHbsY3UEfuzzUrIynK/49lE/5C6MX3972we+PC1CP/i8PuCzD/nbY9v92Pv/c88HSt0FZW5//vZ9noKIBz7/kPO+s8kHfudHtsfv4097sT4GVr3jG/Mx75fL3K4Bv4nPFMyBk0FhiMmhlMOaAmcKUpCgXGkJ1P1JVOoH73F5RgpiNXY8HkRAbhioKrE9y/OcofccDzvatiXLJLhcLNejCrmi7Xrqpqauj1zt9kDi/OKCZ199RZYVosAdIqem42p/YH84oVBUWQ5KczrVXO12XF9fC8vAWezIMJBL10CYFdFjjPSdOFJMWb1pYW6MwRqpOa6PJ0LwlFWBs6JlkDmLdZpEGB03b3zhnbOcuj316URSieV6hTUiyqaVEYHJUbzPj5kuHxMBydznRQHA7voVP7z4XurlEVcLNVlfJiBETEpUucNZTdSJpAIhiROD1hqbLCYZAUtVwCuIShajOoJJMuAUisw4qqpkVZYUzqGUoQ8erRIKsbjUxtCNDA9rNRaFM5bcOgyQfBAWhAKbObK8wGUZRVWKcF+eY5xDGQOjXoIaWU1p7o9TEH8XiJuBsKk/3xsbN3972zXiQ9tDY+r2gnk6REr6FgDhR0Bu3D6msZSGOZPpx6zmxMiYMslp/N04i7YGNZaiSKmMoe068qNQ1IuimC0mFZarqx37/Qk/BMpyyWazESG73HJ2tiLEnt3uCu8HlsulWDeuVtgsmwVGVW0oygWuKFDG4MqC86qk9xJYPvvmOfXpxOnUjIKjGU3dsL/e0zYdeS6ZX6sNP3z/A3/+y5/x0aOCJ8SBuqnRSq6za1u22y15nkNMDMFzOtU0dU1MgWpZAnHWFxDxRLGlLcsSpRUuRRl/nbgi9EMvjifOUubCLohR1PpNJ8BU8HeB1RgD2kjZjTGiOSAU+LuZ5alsYBjC2E8TNl9grMaO7I88z8mslCQsFguuLi/ZXV3PzIAYAS1OHFVVUeU5Vhu0hqEPxIQ4JkTpr1MZhFgdyjl6P3A6NsAbpjBytapmUcvr6yu8F6Agz3OaUz3bTU7uFdvtFqUUL168kOeu1GwvOZ1rXki5jXMZMYW57MH7NLPQhiFxPO6xYzlOlo+6H9Gz3++5urwWIGO1wxjDxZMNy02Jc4a2OxJiT0qB3ssYcYXl2fMLssxyebGhrht2lwfeZJq+67i8esV2+0SYNTpxOF6Pwz9Slg7nNuyOeiwFGfA+Z7laopXh8s0lxkAfzlltS7RW4uiAZ7nM+ff/4Q+cn6959eINP/zwmpcvrrh6veN0aolB1szGWkKQsriEB63RxpLwRHp8FKeUvuvwvhTWy+2A+t4cNc1od9ak47x2fx13f5vbWcNpH+9cATwyBT60bPh7xoMfv7Z5d3sLnHkg6ftzlg5/MKjwMYH+j8lUfpL2y8UNvrQv7TfT7jOWfupE9lsoH/glg56fun2Ka32oX6l7CM3Mlgtvv2iFGm9IURFTRI1Zwsm1QOPo+h7vg9TtLlccD7uRRtsJXbrvudpdczgIqOCcY7vdstls0Fqz2++5uroUCup6RVUuKfIFRV6Nol4nDvsju90BZzPW6xVPnz4lz0vqU8fxeMT7QF3XvH79hq7r2W63s6Xa/nDg1es3HI9HUkosyjVFXkrd7ZihDGP2veu62aN90kmAuxmW6Z4ejgcK33Px5AJGtX5tBIA4Ho+gFMY6tDG0TS8ZwMM1TS3e79Yaslxo1toYrHNEJSyJdugZoieqhB7LBPworPbmzZtRjK2nKDJaH/CDR6WA0YnMKpxR9EnsCxWazDky7+kGeYYxBqJSo7aCZNAISfQUvEFHRYzDyB4oqJZLVssFmbP4EMmsYnADyYoVpFKKpm7o+w5FoHAZTy7ObvpWDCSEiZCXFcvlgrKq5myptU484Y0VB4tRc0G+zPgM5DlIbXv62RaA7wNkb1gL6c54u/neBDSMdqspzkCClCxM+gdyoSmKvd0kqphSgijPaAr6sixjuVwCyLgb78vp2IiOSFmQcshz0UdYLAoSgaoqcNmKssw5nY4451it1yxWK7ErNYaiKERoNdw4LdgsoywrVqWdA8fJQSHLMrFVfPUapQ39y9dcXl+zPx3ZrNa4IuPrb76hXFZ0Q4dSiqIoqEph8CyHQcQJs0zqA5ISHYhUAAmt1Qz4TdcrDhF2Pg/vPdZYvPGj3kEL4/UopWbniCkbX5YlfgijJWCcHTKmZxH8zXemzLxSYymSFnTsxmkhMbgMbbJZQFQpJQDaqLGSoji01HXN8ShlXn2IOJPjspwiy7BaY62haUQv5tS0+OBHUVcDKuHjQEwRo0UMcLIZNQa0UcS4Yb1eI+VVomlzOp3Y7Xb4fpjnNu/9bB1ZTZoz4zw43a/j8UjX91TVYu6LxDS7R/R9jzHSH8uyHFksAyF06CEQozzn0+lE00jZ2n63ZLHIcZkC05MXlqLMAYv3A34EFbRWVItK5gGjOeyPZJmwaa4u9/T9QN0cKPKKclmhdBifR0DrjLOzM/Kq5Pr6iro+cjwdyQpLlq/xfuDq6kosJrMnrFZLrBV7YICyLLHPpL+vN1u+fl6zvz5ydbXjeKhpWwGUvBetjq4b8DFirCbLrViPGgEO5T4N5LmdS7emueF2pvtL+7zt9hT+S1knf7Lyh4foID9vp5oQmZ/xkF/ab759mTgfbp8aWPi1th/78v0t9rv7/eixfvUWU+FOfkNyHhMAobQm+IhWkayQRaQ1jjDIwkopRVWV6FvK4kLrl2BasocDxhhWqxXn5+e4LON4PHJ5eUnTnDg7O6MoKxaLFUoZYpSa1bruOB4aFIavvvqazXaDQvH61SX7/XEW/zscDuz3e7LsJnt7OBzZ7ffs9vsZ+JgCLQlGRFG+6zpOp9NstQZS5w7cZJHH+9T7AaIEOillY622BBNaqbHGuwOlWCxXOOfY7Y5cX11xOh4JPpCP5yeBkcNmloRkaTvfMYRA0hqTW2L0DH7g1evXfP/ttxx2RzarJVW14tRGmu4H6v2OIddk9oxlldPnjq4+kjSUixKzKFFZxvX+SFt3oCwpQsIIvZyRkhs1MWjRjLCavHCstxvOnzxhu6rQRI51g04RZwzKldi8QGnDMHScDgf80FHkjiJ3dG1LjAsRxhvZGKtqyWq5YrFYzjZ6WhuMFkr7lI2f+qbS6lYpzrR+uruW+rC5813lfrd6/jsyWu/67KFt5nkrTYyfyXlgZL2Ngarsb2TEpCQuEDi018QQiYhWwu36/uVqKQ4qbccw9BwOR/b7I85Zzs/PSEkRQ8QYC+R0fUPbtmhTjAKM+egYYubrEdG9LWVZ8eLlK5q2xTpHVggIt1gsqKoF1lmsy2cqPYBSBu/FDcL7gePxwOXuirIsOXtyTrkqafpudqEoy0zOLSW6th37AfgUUUaTF8UoBJpoW8UwCKjgnKMoShGQ7Pt57HZdR9d3tK1kp5NSt4J8PYIEScRYrb0DUskYhxBvBBnl2Vhh0rhsBF0mrQU9bifPsBs6JteIYRgk0J/q8I0hzzLOz89ZLAQMiTES25bkB3wSvYcyL2CtyGyDaQx+1N2IKaEVKA1aC7jrg0crcb1IKY7z3xFIYjHrbix167oWMUfrGIZhZI0JwLpcLgkhzFaRkz3uJPTox2uZdBq6Xmx+pzKYYehFA2Zkgojzhie2PdpYMpezXq85HHYCKuyXnF+saVuNOnhCdFSLnCyTTL/WMjZiFD0CbRSLZSn6H85SFgVlUXI8NnStp+tqlIa8yPCDp+1aQvRYZ1jnwnTLCsvxtGe/v0apxOZMbDjrU8Plm2uUMlRljjXC9BIL4YB1houLDednZwy9Z3e953q353hoaNte9GH6QNt1dF1PiInFsqRa5FRFjtYCVLRNS5Eb8qpCypHTLa2Y3257jKH7edZsv7x7/cmFGm8vUv5ujIUv7Uv7mdo/Sv/+e5znfWDhS/vS3t/e3U/uZ3HvAgd3X9wPv39uv5tAIW4BShsyV5BnBSpphhiEjlvkpBg4jOJoU9Zn9khHXB6M1my3W6xznOoT15dXHA578jyjLEuyXATfSIoUoe07dtcHYlQ8/+p3/O53vwPgu+9+4Ntvv6NtRTyubVt2uyuU1lRVRVGIr/npVFOfakCCkbKUWnHn3Lx4HUZLtf1+P9cX56NI3G1BtinQHYaBQCIvcjabDcvFktVqxXKxwBjD9W5H14sY4WKxRCtNDIHmVOMHL89k4vQrhbEiQNj1nQQCSFClrcEETRM8dV2z2+3Y7XZUecHvfvcH0Bkv3lxzudvx6sVA19SYFFgWGXG9QCmwZUWxXhG0xlzv8d2AbzpUiqO44kBUiaQVaNFYUIPCZo7CGTariidPzrh4esayFDX+fr/nWB8hqzhbb8jLJW03YHQrGfLMjvaRgVN9ZNWvKGyFsxlFUbKoKhalUL6dsWgtDAV9i95vRmE/NbpS3C2LSnNAfr/Pf6qF+seABveZCQ8xg0Rg7yaLrbUZg1Z953tpRBu89/gQIEah92tHipFmGOiHgZQSRVmKkKc2XF2JUGE+ivsNfaLvBzofaNuGmES7I4RB6PrrxWgNmLDOjSUFMgarxZK8KGm7nt1+PwJGElwOg8flJZUWACDEREwiznp+8UQEQ6uCr54/Y78/sN+JMGue55Sris14z5y15LnDWZkTYkpEH2iaE2G/R3xSE2hNMTIaQoj0fTc6H5xGBsFAXdccDofRnrInRA8o9Bi8T/f/5nl5/CDA4Q1gqOf+p3S60xetFWBhYj1IRlyewfS3rm1GAC3O84U1FjeCLpv1mkUp1o9ZJuVEKcXRTrJHaUueFyyKAlIiImDn0Pe0g8dHca5QOmGwpBAJIaK0FveVBH4YRsZWIyVI1uK9XP92ux3HlIAGp9OJ4/E4A8BTicTUX6UULZN7lOQ+tW1L3ZxmMcipz+52exEOTTcCl8a62X5ztVrhfS+gY33ieDywXOUURY61iq5rCRGyzOGcJY3Cv94HpJwhZ1FVWKvZXR9QSQDspunZ7Q4jqBZHFo9BpG4GcluwXFUsNxVts+b1m1fsdtegAln+BBcd9anFmj2kFYuiwhh1y8lHgZH3ZVEWFJVlfVax3504ndrR0QeGIYwOPIEss2S59G1txZqy71ra1rAcS3W+JI/G9tBa94MB4o8+GL80YOFXVf7wJW750n7u9gU4u9s+14L4UwjQ/BLblBGCu1R0+ds/9rW9q/3Ua3u7X6k7Wd6pye+3wYabex1jQCuHMY48k4B8CvyVUjiXYTPN4bDjeixzCKMTADHgg58Vw8uiwDhL00ggcL3fEbzn7GzLer2WGmllUMrSNB3Xu2u895ydnfH8+TdkWc53333P3/72HddXe0KY7LwaYgpsz1ZsNhusddS1ZGZjSnLueS42j7P9GnRdy/FwoGkaQNTdp+BBmAj3QZnpvsLZ2RlPnz1lvVmz3W5ZLJazyJm1lqosR0q/mRflXduO9H7IswyjNV3XicWfs+RFNoocavo+Urctx+MJ7wPrzRrD78ldxnp1hjI5EcvF2Ute/lCQwkDf1Bi15my7olotScah85yQBAzpN0tyrajrDj94+mGAGNFJ1AaMBmtgYQ2rwnK2yjhbl1SVhRQ4Hvdc7a65vj5w9nTJ2fYJ1hVEf01VlqwXxXjveozR9IPQrYtRUT/LMukv2mK0GwGFbA7g9GjzJ7yJ0c6TCVSYxBAfXyC+ax79kJF0+7vvE/q6v+1DZQ+3z0v+mdEJIs5/F2eAm2B0WqAppYh6+p4e7U0lq42yIzAmtolSGpBwzjL0A12UbKuI3o7lLnESHQyAIstEGyTLMun31pGQ7PpmUxFRZMVNBtt7z9VuTx8iT548Y7Vak6E5Hk+EELGZY3txTlbkBD9w9rSnPh3mINS5HJQijYG+c1JqkWUZCmiOJ653V7g8Y73dELwnxkBmHcvlgmq5pK5PwkwKnrbvJaDWmqwsUEbjhmF0lwnCjMkcWpsbgDBINl2cIswILApIJXIe0geNMRgregET2wGYHTZiDAgrQHQx2romjqUsIGVQZgSRxJGmocxzrDEj06Af3T8CyXu0UzirsC7DGIUyWpgK0aPanlNTE6PHGEvmLLEXUUxgZmAMg7kl+Bnoez/PZYfDgc1KtDPKsqTve+q6nvvnBCBMYKpoRgxidRsCqJsMft/LuU/MjRAEwJL7qNDaomIipjE4d5bNZkvX1wyD583lFYtlwZOvtmOZTZj7p7IyUI02oEXYNcZITFAUOWmTcK7D+0Re5jhnOJ0amqYmBnFlSCnRDy0uF6visirQ51uqRcH3P3xH00ophnOO3GX07UBzatFJk2VSfmWdQak0l4oobSgqS15UZJllsSzoehFDHYZA38uz1yPIY53o9MTkUSTi4AVodlP5zK973fJB7WcEVtQt6YmfUzfhXe3vYil5/wV5Hxl/X3sX5fVTtI9d2P/UY7/reJ/7Wj9le0h85aH2Idt8inO5f6zP1d5Xm/ox3/0Y8O5TtceO+VMAk881Hh/62y91PHxpH95unvG7A6u3t3/f/mSft0GFKVBKMRFVosgcmROnhRhHqywtVHmrLH7wHA9Hur7DWkMYhK7dd+IKUVWleMuHIMr2Y6lBlmes12s2mw1VtUBrRwiB6+s9+/2R1XrF06fPcM7xww8v+J//83/y4odXOJejtaHrhIq6Xi9GH/MFIUROpxN9L+4NWqvRe70YF8IilHc81uz3h5kKnGUZfd/PImVTxhJuHJqMMWRWs95sWK3XFGUxC8ZdXe5omobNZjOCF8zCbqfDkdPhSFWVFFnOcrnEOSOaECmwXC3QZoUxIsjY9z2H/YHTqcZZxzdf/w79/GvaU0PTynUVecZ6s2azWnI6XEum1w+slxUmKVofSGFAoVlYy9P1ik1VstsdabpW6oO9BzTKWqxOLI1mkRsWpeXJ2rJZOnInZR1v3rxiv9/Rd4E8q9gsz/E+oTlQ5A5nZTHethJcpfG+JUCNjhBK3YgvamXn4MQYPffB2zXHD/XrD2kPrZ0+9nsfsu1jTIX7ZUVqZBXEsaRoHl/p5jtTnf6UGQ8hMIy18H4YiGM2GMTmdRIWzYucvu/ouo62E2aCc3oGcuq6puuaGTw0WgJ6M2bab4uROuc4OzsnH1k9l5eXtG1LAg7HmpcvXtL3gT/+0WHtShwqvKcsS9FbyTISkXW15quvns7Wg10/4AfP4L1oDDjDcrGgqiSDv8uuicQ79oZN06BixFrNJsY5w143R7quk9KCosCY9RzA7/d76rrBe6H1TyKHMabZmlLKHxQhpFlXwXs/ljpIH9VKY7RFGzVn729KWpiz/t57rNKjlkVOXuQi9DgImNo0NX7o6EYmiDGiM9O1NcQbm8ncGvIiIy8ytDV0fUeMpVhY+o6uSxijcEbPTi3GaLpO6vaVguPhJEwBY+i6bh5vr169whkpW9tutyPrZJhZJNO9dM6N82Q+X68ebV61VjMYMQE3ExhYVQuCD4QYBKBVWmxjFbisZLVa4zrL5fUrlIoslxmr1xVf2XMWyxJrhdnU9f3MmsgyR4pB2CmdZ/At5+dn9MuBV68uCcGzWi8oq4KuLdnvDxyPI+jk5f2Y5XbUfTA8//o5WWn57rtvZ42HSbuldw6tWqCgqgqy0XVE61ELhUH0LWJiuS4pK0vXF+K00rTYfkArO78rtFEwgkcyVhVd1wACyk/tw0u3/jHax6yRH9z2Hlj7rn1+6N+n9iEJ/Z/zOXwwqDCLC91r7wqIH+pUt+tdH0PPP6T+5MGgUd4r7zy3j0VzHjuPD62R+bHo0YcOyHedx0MLl9sLhNvfnT5/7Dk/tt/H2uMLkXdvP217/3m9vf3j2z5kY3p/249qineqa/+YReFj4+K9p/LYduruGb5vf/fv1WN95aFJ6n338V3P7sfc/w/pkx/TfqkgxEP3+aGf38do+JBn81PP7ce2x+b/m3ZvEr/9lwfA55v55eHjTJvep2JrrdHWYnUm9NzlkixfoHCkqCWIROM7z+F4kAB5EOp20zQcj0f64CmXC7I8o+076uOJw2FHGO3JNpstT549ZXO2JcsLunbg1es3eN+zPT/j+fNnVFXJt99+y//9v/+X12+uCClBCLRHCR6KcsFyucFoJ9ZtfrLpk9KDxbLk4uIpy8WSPnj2+47D4UBTiyL6arVCKUXXdTMdeArsJoowCKCQ5zlnZxvyqkRZI6r5WoKO0+lI27Ysl8sZSNDasL+65ofvvyc0DdvtP3N+foazhsN+T9N3lIuSPMvRCXzX0bUNbV3je/G4ZwRwMmPRKEKE/aGl7ToWo9Da1eUr2rYbA0+HbxpevXrFcX9gtVxzdnZGuV1SNw2l03RDwRAiISbCqBJfOc3SdCxyQ1lkPH2y4quLirZrefPqJbvdjubUkecrclfSHhu6PuF7jysd2ih2+ytiDCyWCwkwjQg0VksJIF2WoZVBKY33ohcgYoaS5Zv6tdZmfp+8/Q6+a4H62Hv69s8xJd43Q74vUfLYO+ndSY3b5RsRwyQeGAjRz0wWyX7LdiEE1EzNl71IFpyRKSQ07X4sM1Jak5cFq80atKLvBrS2ZFkuJQ6ZAZ1o24ak4NS0KHNkuVzivYgRLpdLCfC1YXc4zNoFq80ZxtVwOrFICmsdh8ORP//5Lzx5csFqtRyD2448z3CZY7FajZn+MfOb5/jdnrbvaboWPwwYBXVd45yjKkuUUqw2a46HA1dvLjmdTiKqmGeo0Uq0KEqAmapvrNx7ASBOMyCzWpk5k980DddXe06nExNFv+/9DCSklMbyj3wUHazG/SesNfO8cLsPWGspinz+zKBmRwXrRMySmMZyjQ6jNUbfgBGLRUlV5PR1NzI5PIPvcdGhtMEoKDKHMVJaleeWlCJdK2UERskxJqr+xL6KEbp2oCg0JLn2rpO5To1lKqIrk49CmwK8pJTmsrVJrFMcHjxNV8+lMTFGDocDJCX2rsrgg6fvhrnMTUDDCEqC+aEfMEbmzkW1ZBg6Li93lItqLBV4IvPVzH4QZokPfmSUKPLCYawCHTFGU1U5IQzEILa5ReFAJfI8oxmvt26O5IVFqUTCYZzm2bNnLBYlL178wPFw4LCbGDM5TSNaIBCJKcNaAVLywomTT4qAIaYAWuEyPTKtcoZB9ETknWFn95BhMMK2CAJATXPUxCB5bD3/UDzwMcCoGieSTx0k3z6/+ecf8f3H2u359cespR6Pg96et+9/58ce+8eu+f4uTIWp/VKQrF9qkPFQ+ykZjh9zjM/Rfq7s8j/Sc53az33OnyMA/dK+tM/VHgfj3s9muQ1oiN2hxRqLdeLfrpQRRf6kJYuVFN4LxVmyXBltfWIYxizemC3tupbD4YDve6kPVlAtFjx9+lSEG52jbRuur4UyvdmuefbsKVob/va37/jLX/7Cd999R0qiqj6K5c9lDc5ZQKi74uIgtO0sy1it1ixGzYPmeOBwOND3A2W1EIEumB0fpuBgAibu1ElbodS6TLJNVVWx3Z7Rdz2Xl284HvcYa2iblqqqCN7z+voN3377LafTiYv1mrPtBmMM+8Oepm3Jy5zNckWV5wxDT902NPWJ0+FA6AesViyrBWebFbl1HK53HI/tzMIw1mHzAmMd/eA5nhqWVUWIEUKkaxrUMLBwhuVygbIaqw1lUcw6CqJO71hmiaVtWJYSXIlKfs315Y6rq2sO+xqUY7u5YLMRMcC6PjH4gWW+JMsNXVigiCxXS1yZk5SiD4EheGICbR1mXHwrrcfyBqH465Hm70PAWffOmoWPYeT8mPZjExw367WHhCHvgiRa6VHtXuAOY6QUIqUbwcAJkXCZI4VIimGk8EuAlRcFWktwNDEghmxAKY0xbhQbnBgLpzkD3bbdrKVgrQWl8CHQdi2gRCuhKGYhxhuwLcd7sYgN3lOfTuR5hnWGxXLBarUiS+DGe5DGEgOlFHYULbRak6I4rtR1ze5aLAdXywVlUdIUxXw8pWRsDqP9pjaGKsukfh5hL7RdR900NE1L0zRCWVdmLkc6HeuZhcHo3FDX9Sjems/uBqLtMQV8s+zJGLjn88+iF3DDvMlGQccJRDHWoGEOWEMYSCEINX5kEugEQ9FxPDpOI4B4jAFlLCGB1ZBQZHlBUXyF0prvv/ueYYiyf23muSmlhHNudhMRFwuIITEMPTEGfnjxYmZp/OEPf5iB1BgjRSFlS9OcMl3LMFns3vr84vyC4AVcmNhczjm6TkR5jTFkRTYDX03TEMKAyx1ZVpCIHA8Nf/3Xb0UHJCv46vkTMlfS+UbOHTB6FNqckUABVrRhZDcYmqal7zzaaNbrJX3hMfVpBkmurq44O9+yyh0xSRnFcrUgxCcS+I/91xjDYlGhleJ0qqXsJrNYp1Ca2QpW68khw2DsqI2iERFNo9AqYcxUBqGFdWdk7AxhmJ/XNP5/y2vHdwEAv4X78ncFFR5qv4Wb/lh7KMP7a7kfHzqgPvTaP3bg/lru4+duX0CGL+2X2t7FPHsXqPAQm0lABQEPtDKQIIYIKaKViJER1GjPdpNpCjHMrhDOOWKMs9ig1poic7Nt2PmTC9brNcMwcHl5Rdv0VFXJk4sLsizj+++/41/+5X/x4sULyVrlOSkpmq4bgQw7U0qHwROiOE8opcca4orNeotCKPz7/V4oq1bUyZXSc2307fswUVlvrOPUrXIINdvNQeLN5Ruuri6xVnN2dkbwnq5pCUPk8s2bWYH997/7HduzLYPvaY4txmqWi3OWVUXygeZ4FPbC8SDCbyGQZTnLxYLz8wsK54g+YO21LLytIx/F9ZSxXO0O/PDyNUWRs7k458mTBP1AdzoS6hPJKhQRp8FZNducGaWoMsumVJwtNFVuyfIFnVe8fnPFd9+94c3lkd4rysWK1fYC6zIOpyP74w7lIlmZsz1bU66WZLljuVqhdMKnSNSKbhjo/ECRkrBfnNTxo4SOr5WU0oACH97ZT39cS3woTvAwy+fdc/7b4+6hMTfVU3OLmTFqRyiFWGXeHDfNVP0E0ZJiZOh6wkSrNganlVC045Q9TwxDIMYECYxxYzDrKIpCGDpNM68BxHVB0/cDh+OJmCDLc2JS6MHPQeNisRABvq6jKgtSCKNAYTNnk6vFgv1uT1mWrFYrFuslzmWiyK8Ni7ISlwMgBHEiaJvmBgiIgcViMTolLCQorU/0QDf0dHNwa0hko4Bkzak+0XY9PkaSUoSYaE5HDofDzFAoioKikFILAVaYmQlVVc30f601w+DxfrgDumR5htaMFpR+Zi9ZaxmG4db8mUbdC5k/Q5SMe4phdDfROGcxSmGVIpEI0bM/nWiOLUlpTJbhrENHjTWa5bLCWYsKkddvdoQISiWs1YRgb2kohBuxxFFkMvRiubnfiX7N9Gy+/vpr9KjpMt0fAXbbuRRkUVUk0lyK4pxjsVxwMeoH7Pf7sa8Jk6brenFqyNwMRkxjw1hLUeWjgGtPe3nEuTecnV2wWKxYLAuMyQhpmO1+tRY7XWHBenmnGEWZleRFibGWkzqRfCQvSsoEWSEMs9evB5qmoe1KNkahtQg4GpdzfnHOclFxPAi77nQ8EINnsViAKsgyR4gJHYUrNcpSivVuEkcSpdWojyOMhgnoExaH3B9rLMGIPk/owgwW3tbp+NJu2udMnv/S7vcvAlT4pd2UX0p7F5PjH/Ge3V7E3P/5UwApv7R79Utg4XxM+wIoSPsc1zrVGL/9+Sc/1Jd2q01Bzn2KeUpprIzX46JxQBuLNQ6XOcmOjTZZfT+IwJcX9XVjLRk3dc77/X6mDltnsaO95Hq9JpK4vLzkhx9+YLO94PnXz1lt1nz3/bf8y5//havdNdVywXa7pakbLi+vOTZHnM0wVs/UxRACYbSNWywWs06D0obT6TRnJ6cFN9yIr00LvokWPGUAJ3r0bWpu27VYZznVJ7774Xu6tkYpWK+3s02bZOhOeO+5ODvHGcNqs2bwA93VFdpoVqtziiwjDlKz29cN3amm2R85HY/EEFiu1sS1nGPQmhBkjGhtsNpSaMf27JzN2QVXrwbaIRKVoShLVtWCjcu5fv0SFXp0GAihZ3W2JOokpQcpUbic7SJnu7Ascw8x0rUDr68b/vq313z3YkfTKVS2QhcrBqV5tbtifzjivWdztsJklrwqWayXbM62bM+3oKD3noQWpkueYTNHlhfkZTmK6E3je3JJUPOzeby/Plzq8FPbu/b1IWUPD8+JD312814XYUpQKojpgVYSRE3XOIJZwlKIMNprBibAa7SoU+Dy0Z40KRHi7AexYlQJYzV5kRNiICboh24GylBaynfqmqZpWK3XLJbrO+KR1mXYEOnaFlLEaoVPkaZtaLp2HCcWax3VouL58+d8nb5htVoCcj5xCrBTAiIa0CiM0jSnE93pJAKnzs72hMbcaENIidEJmJwGDCFEjHFkWZpBgD4bSKOI65Q1FmFKMwe6VVXN5QDW2lH/ZWAYZEwkIs6BtWLLqRBrU9FIaUfQQQAXp+0MSsyuEVqAx65vpls4zpMdXd9CiBglgqRZbsmGG4tMEzzlYokzIpCqY2S7WuD++Eey7CWvr3a0jQBLUqrRjxl2Q98P5LnHuRLnGCn9Y7Z8GHj9+jXffvvtyLLajtoy4gSxWCwAaNsWQIDBsbTlcDjcASAWiyXHY00IHaCoqgXeR4ZB3CVML048q9UowKs1bdOTksaaHB8iu13Nt//2A84VPP/mKduLCpXknGOMhHiT9U9qZAUgLAajFWVVoBTUp5qUpPwhz8UtxMdAXmdog7BvdIY2ipQieV6wWS1ZLxdcXl6y2x1o21ZYJ3mOFLQYUBZUgghJicioMepGK0aNwJwzIpI6eIIXACmlJGDpCNpFbt4j7ypz+NJ+G+3vXv4A76K0/vba7YzaQzXEvwYWw526pQeuET7k2t7vzX1/H/+o9+vnaA/1q8f0FL60L+3v2R6jhz/WNe9uD1Pgk5AgZhgGVBpweYnJpgW0JYzZQ+8H2rbBD8McBIQgvubXux3DMMylBSAL04uLC6qq4ng88vrNa9q25T9+9YSvvn7G9dUVf/7zn3nx8gfKsuDJkyc459jt9hyOB4bBU5aVWOI58ZRHCQ1VdA/OZieIU30jvFiWUpc9DAOMegUTLdV7P5dBTAHJDa35Rl+hPTYYY3j1+jVX11csFiVfP/+K7XZLnuej4ns7i8WtlhkqBeqmoW1r8jznYmRoKBKH/R4/9PRNi/IRfCB0vfi5jfTxvm1hBD+MtRiX4YNCo1ifXfDN7/8oSuNp4Hp/pFoe2C4rNqsVK6tJfUtMA0NosVVGUJEheTSwKjI2i4xlbjHAoal5eXnih5d7/vbqyNUx4HFUWcGgHNdNgz/tRdW+ytH5ipACTduQFTnaaYplNbptFCQt2WNtLEVeYayIvyltxiA5jpm+iWb8bvWDTw1E39/fxzIV7v/94dN7TBtrLH3QkJICLdnRSQhVKSVg0uAJYwZZAV5Jrb/3iZim8hwz9teMYfC0bUfbdCM4GDBjmUMIiRgTp1MjLCTrSEgN/uFw4PLyiq++/oavvvpK+vMg4ERKCa0UYRhoG1Hzz4zFG8vrN685HE7EKGN7vz/Qth1Pnz6lqhakOOB9N9fuZ7lYLmbOMfQ9PonDwPFwmOvzsyzDZTKXTPdi0lDoup6Uwnw/jdaoUfhTGBpmLmuYdCi6bpgFBp3LZhbVJFw4DAGjDVVVUZbFXC4xDH4sI4iEOOD9MPZTYRq4TAQOy7LEZQ5rDZo06icsIEZi8PRDR9PU4krjA84YMufQ1rJYVHMg3fUtCsVyuRbQNHhs5jjbbsBYTJbz6tUldd1A0jM7ASbnh2F0vrhZo0xz2uFw4LvvvmOxWIxMDdFKOB6PY2Cez2UdxDg75kzMhK7rSFHGaFVVnE4nuq5FKUNZlhRFzuA7+tDRdT153sv3x3FhrYA7ISW6tuPFD5csFivW2y3LdUJZ0SoQR4g0a4kkxnkhJSntSqIvYo0heE/TiK1qUWSs1yuMcwzDwOFw4Hg6EFLJ2dkG57JJQpaqytH6nDzPud7tZZ7tB4bJOcOA1WYE3eNY6qBI8QZ01lpjtZ2dH5JWxCQARFJKygetpVCjEtK9soffCt3/79uEQfRLar8IpsLt9vfohL+Ujv9Q+cNDv/+c53K7/dgFz8eglj/1Wu/XT3+q/f6c7ec813fdp3/ke/il/frau+akR7tmYlxo3fpAqt1Rowo6aJQ2ZC6bF54pinp6mC3rRC08yzLcMHB5dc319TXDMODyDD0q2mtnWSyXbM/OiDHy4sUL6qbhd3/4Hd988w193/O//vf/4q9//Vepo9Warm+5vJIyA+97yrKkqgqKUoIDjaSxjBWWwmq1osgrfPCjtoOTbKUXWqyUZmSAmim/E6AwLRZv058nYGUYBrqhxQfP8XRgtVpydrYZs3qG6+vrmZGxXC4x2tD3nvbU0ZxO5LkbNSAcKUX6rmPoe4a2QaVI7gwpL0iVJ88cq7MtZXlju1gU4qJhXcOhbRiiYb3Z8p//y3/lbLPmb3/9F16+vuRUH9hWBc9WG54uF6yqEmNyvCpImSKaQFARg6JyORmJrm7Y7a+5vDrx3ctrXl/3ND4j6SURSxs0ThsGAzqzrFcrlouCfCGB5+F4ZEFi8J6+78mKgjJ3uCzHWgmewBK1ou17MiulDzdihRM12MwB4+N9+SPn3bf6+CObvQNg+NC5XTa7v60sbIX9cneRK/s1JDXSNrSIW87HS4k4lhOZMXhMgB0FHkUDRBgOWZ5T5CUxJbI8pyxE16Rte4wxQlcPUiq072qatpM+VZaEEHj56g2nN1f4mMiyHGPdXA40MXyqsqCtT3gPzlny5DBKM7QdTddxOtXUdcPr15c8uXjCs6+esd0uyawihoD3A5oMi0aPcpyZdTijMVrEVbuuow2B6+sbAcjbz6TvexF8HcUKxaVBwMK2adlfi7XtpJUggbLYMioV5yB7YijFkEgR1AgeWutmh40Q/FhiEkkErBWthLIUfZXSFZSllFAELwAE07PJR+2QqIhhqqkHY0Q/ZAie3BqKIgO1wofIMHj6vqXrM0oNKE3wPcZY1qslyjjyvOT16zfsd8cZRBiGiB/BJMnaO/T4zIS50mOt5XQ68e233wLwu9/9braZ7PueoihmMFWuV/pplmUsFyuO6UjTNGitWS6XAly1r2maGucyqmpBURXU7YGmbrm8vKRpWlbrFevRFWcYepwPBJ/ou8Duuub1q0tcHimXemSPKGKaBHfTyKpREKUEbypfsVlGWeX4MOCHgcFbykVBXhajq4VCHUSodRgGeVco6AjiupE7suycvCip65oYoe/9zOBRygkAqsbSLCJK6REgkOEaU4TxPKeSiDRalcbk0RgphRj1UqYx/4/G0v2U7TFx28+xfn54Pn73uXzu9llBhQ+9oB9zsx/suO/YzWMZ8elv79v/+4Lsd9X4f2h71zk+dH4/tU0d/aHjPsQcePe5jdm/dPvc3l7E3D/tGyDlZj8fVif9OMPl3cHHx923lMRi7rFF24fck/c39X4e/PuySffO6UPb/fvyoxe279j3+z77Kcf4pbXH5pJPvd/HwLMP3c/HfO9d2777ed7d7rG55mPa498VsOChT+O4OJfvjiURo2e71gaj7Vwv61yG0QYfxpKDkEhRz4rvKXhIkaYROrU1Bpc5hn4geE9VlbLAdBmHw4Gr6x15nvOnP/0HjHb85V//L//zf/4vdrtrnjw5RxvF8Xjk1atX9J0nzwtWq/WYRRPqqe8lCHVGk400WGMtYVQQnwQZ45j5yrOCPC/Ev36s/+37ftZKmDKc0+J6qivuuo5h9Jkvq4LFYiHgRILmJOJgWsGTi6esF2uC9xz3J06nIzF4XDLEGGiaGqUjRZaTWU1R5FJxHwNpGAixoCwLiqoQmztrUFqDUUQFIQWG0JOUY7Hc8uTiD3zzzVdUy4o//+//j+++/TM/DAOvV0v+6Zuv+Op8Q5kZtEmEPqCcUOsVkT42+LbjeGi4PJzYHRveXJ3ovCavMjJXCgVYQ5ZZlosFi2VGtcjJnWhtpCgigxK8GYY+0PWerPdYl+OygqIoiUrNAdzUzyc19KnvTn3wXX37/rriQ97P7/v8Xdu87zsfXvow7e+B7FkSZspt14vpv2qmTY/Z0ZGyr4KjcHbOnGaZoyxLtDIUvaetGwHylBHAzwX6tsMPLWEohSXiPbm1mPWa+nSiro+c9ntevPgeVGK7PScvMlKM+L6lLIuZKj94Txg81hqqRYk2in7wnE4HDqcjh8Oetqtp6nPONiuqRYUxlpSElt633TgHyrgUPYc42heeGHxg8AO2M6NeS6QfBrq+A6VmMDCmhA899VHGqFF67hMhRLSJoi3hDN4n2rZn8APGCBMiLxzGOJQSHYMQwuhA4JFgUZ6FVgpnLVVeUJUVmXMYa1FaEaKAIf3Qk4KwE6w1EtimRBhLw/KsQI8gjEpAFH2EPDOUhaXvDW3b0zVHVApUKNCWpD3aKBZlISCMtsQh0NU1gQT4ESzRI0AnrhagCD4xDN08diZ9G601T589pcgLfPDsdjvKqqTIc7TWHE7H0aFCxnZVCdNLdDkiZ2dbtILXr4Vpdjp6tFVE0qiRIgBW23RkmbhoeO/HazYoIof9ge+//Z4sV1yoDWVmMQ7wgTRemVKKNNU/KAXKoJQFpGSh9J79cKAfOqpFRaYFmFytFuRlxvF0pBvLdJaLEqMtnohSMmbWa4N1lrbpiCkQgidGSwgaAzNjzBjusKlE+wRCSii4YReFOOoPjXOVTrfWrzfv4fvv/1u/vXP+eHv7T9E+Zn+3tk3qrY/m81fjVXzArj81qPAYQ/Nj5v/3nc+PfQY/GVT4GOrc/d9/TNnD7RvyUFb19i5uB0oPvax/bPtUAf1D7VMGde8CAm7XP92eRG7/9/6x3x8MJG5PGOnORDPvbTyvad/3/357Pw9f07vafaGY+9f0U4LjjwExABTpwWD/7Xt4fwH2ttjN9Nu7zv+n9MvPXerw0IL5Ux/rQ/fxc6C39+ea233+drsZB4/Pi+/a9/3v/pj2YxlEDz3Pd+3rtn3pfRr4zfcU71tw3P/ezfi8O+e96z5qrUdasaif52NdckqI9ZmRbIxk8PsxIIKulRrc4D3laL3W9z191+GcY73e8OTJM3aHI//2b/+GMZavv/kDq805L777gf/3f/xPjscDZZmjjahuSxYpjq4ECxaL5UhRFrFEbeWaijJnsVyQlwXOZqAUWdbRdSdOR9E4KF2JEllvvPfUdc3pdJozedbauVRjokfXtdTtxjQKchlFVhRkec4wBHa7IylGjrsjKUWW5QpCwveBrmnxg8daWWHFcTGrSKQwELWlLApS8PTeg1WUyxzrDJGA0iLu1g+e69ORzg+Uy4Izo+mGSFPv2TvN1998w2K1plguiVrx6vtv+e5w4vTtd3x/vaPKLIUzKBLOiq6FSrLo79qOuo/s+4DKFtjNGqcNWV6gjSUhmevt+ZrFoqQscqrR4i/4AacN1ZjxtkbsDMu8xJoMpQRoUMrgtCGSiMSxL6U52zxRuCc70IfHSUKpu/329rvn8ffH29ve3+7+8R4DKe+3h9ZYDx3+7riTa7l/LDVpmYwsoBgTChGx9CoQEVq1MlKvTd8TADs7GBisywWo0fJcjTFoBWHoGQZPnlmePblgUeTsD3tUDBgNm+0WZw15nnF1ecWbVy8FCLOWqnxCnjuSz8B7lssFxmjavkMZRURsJOvTiboTdxIfAyF2vHj5N/zQYszvWazWo+WiBG4+BnzfjeBemMVDizJHaTjVNSFFuqHHN/6OK0uISdxEUAxtS9d5fIhjX9PYsXQCLXXw2mqctiSdyMjQQdwVVquVBN9J6v7buqHpxfpSqcRqucTKRITWkBlxTdFJykGGOOB7ERLsu15AjAQhCC2fJBaRee5wWol4Y4gY5QCxZE0+oK0izzSrRY4mcDyeOA0DzjjKvAQvug8ehcsynp2tIQwk33N5vYOkSdETwkA/DOQxYV1O6XKCF9ApxARKs1iuCDHxL3/+M4fTkX/6p39itVrRKwmqIxE0qAQpRJq6HkGFUTSSRAxeQMHzLdYqXr58xfX1Ne2hx+XZbGkaI3ifOB5OdG2HtaMLhsvo+5bjfs/QNxijsMaxWazQIICO8SgtbACrHEkbotIoDCGZsZzFUi1LQgq0TUvT7KmqpYCehWhV5Jmb5/Gu7bBGGCwJRUjiqFFWBdpoeZcBJI9KCqMtSoEPUp5iRhab1uLeIs4SwtJL09hXCm3NzJBKSRgq01p+YmLJe547LkN347a3189KqQct4ee554F56X57e03y7r8/uu0jm82JiXvrlPuA6fvah8bO7waBP0/i/v774GO+/4srf/g52q8hI/o520NZkU9Bafpy36W9/z78eu/Tlz7w620f8pL8HIDOlOV8199vL2bmn299Nilai2K8Iik11mafOByONG3D0A94LyJxU43uVFagtWa9XvP8+XOstfz1r3/l9evX/Kf/9J94/vw5u901/+O//7/88MP3ABK4WEWIA0WR433EaBFXy7JsZBIYjDUYLSJpz54949mz51Iy0Urt8yScWNc1WmvyvBi1Fk5cX19zPB7pOhGuExEysZ+cBMpubOoUyqhRSb6Yz0MpRdM0nI4n9teXVGU5CnZJrbceBSubticvM5bLBev1ijzPIAgFu++7MejrEfG2nLzIycqSclmRFQWRFpdlrNdrlqs1g0+8ePWaP//5X3n5w/f0XcvXX/+O/+c//xec1fz1Xy/4/tu/UZ92vDk0XEZPbjTRDxhEJE+81sU2NJqMYr3l/MlXLBYLBt/j/SBMk5G1gYK+bYi+RwNFnmOUZM7LvGBRLajyUtgbY+mM1qN4oA+StVWTu8bb1mqfou8/zFZIN1nDW5+/i478sSD7XZDufkLnzpbjdjdrhoSUD037uB80TPdsghmn7VyW4UOQ5zhS9iMQhkFKa4JHGY3LMhj6OVBGy/iyVhOT6AJoJZ8p9RWkJBogTcPV5RuKPKOqKoqyJPqRfu4cVQws+p7FckF1PLLbOdzxSD2KKrZdR4qetm148+YNMUbW6xWb1XIUGUzsr6+p6xM+DMIayHNS8Pgg88axPs2OFVO9fwiB0+k0gwxKKcqykkA2RAzCWFJaE4I4u4hYoyZPcRZo1c6S54WM90Z0YY71UQQOY8JZLeKORKxRGGXH5xPwozvGoAI+BobOk2IizwuqosRoLZT8vicMPcfjCT90KJXInJRNQGIYInXXo3TCWEWeW0glMQij4nTYQ4CyWoGxxJToRiCuLDKePjkHBW+u9wx+wIdAU9egNOWioihK8qKgbVvaVgCfaTx3XceLFy8wxvCnP/2Ji4vzkUnVzLoyUrIwzGKP1lpWqxXee66urjDG8PTpU7IsIxHxl9ez6KUxFmcVXdvN4pbWiu6Ny6RMIERP03hev7okLzLyzHB2saAoDWakCThnUUoz+FHAURlQAXEiEhbFYlGN91NAbmGcGZTKZ4eg2+M+xkhQChVuAvyiyHHO4P0wjzF5DUo4PH3vfjCptb4DCsz/HQPrh0CA++1D3/3vSwb8Eto/+hr2Y4kAH9t+c6DC58zGfsh+f+kDZmq3J4GfGgz83IPwc2fdf+72j3zuv9X2W3tmb4+3x7f7FMyKD52P5FC3mRFvfy+N9aDajGr0ST6LUTzfm6aerSX7XhbX00KraRratmW9XvP1119TVRWXl5e8evWKsiz53e9+hzGG//E//l/++m9/wfuB5Uoo9ijxd3c2RyuH92leLBZFJovAzOFszmKx5Pnz55ydXcgxm5627cafJSgpimIUU/QcjgfevHnD4XDAWsv5+TnL5XK2wDwcDjNDYXJ+sMaS5W7eT5ZlpJQ4HU+8efOGoWtYLhai+bCoSDGJgNvBYmxiu93w7Nkzzs+2aK0YWjm3tm0IQ09KkdyJgFpZluTVgnyxwI6sizM02y1Yk9G2PVYb9pfX/OUv/8r//d//i74+8eTJU87PLvAh4lzOabejq0/4rkaFIAyJKOr7zmYUVcWiXOCKkmyxYrmS2ue2q6nr+pa4naPvO/mucpRFyXq9xjnxpl+t16w3a8pFRZaLFoWxAvoopcYyCbFj00aT0t2F+YeWHLxraDxW/pDSu0GFx/b1Iay3h/Y5Ub8fOt+UpP769jFkfMW5jOH+uU2By+3kxVSiE5NQhKZgw3s/1vaL8r+xFpXLeUg9ehpBMsiznKhusp/WOtbrNQC7/YFTXXM6Hrl88waAqixZrpdkeTa7FUyOFRN4V1UVZVVR5jmXl5ezcOnl5SV1XdO252gSVVUyjECa955+kBKk0+lEDKJN0A8iADoFs7cZo5PGiZR9ZKJ/YixaKYqsGJX8xeliskm01hJJ9F1P27V0gx+dExJt3XI81LRtjVIKZwwofZNFNmae/0TYdQCtCDoyjBoNRosOS1EUaCWCfY33nE5H2rpmGDqMVZRZDmUkG7UzRF9ShGOVAm00RZmTEvghUjcnfAhgHFFp4mi5mOU5q9WS3nvarhOry64nBAFyYkoEH7BazUKzkzDlarVCKcWLlz/M4o3n52fzHDiBJpO4bV3Xs+BtURRst1uxZDydAHGiePr0GUob3lxeUzdSekOSvuWwxKgYBilvyXKDc1J2YKyiaU68fv2aorRo+xRrVyIiGgd8AqXTKBIpxbYx9gIMGXHDKYpifC5hBJvCCGIYtBbRzRjjOC4m9oC5NWb1OKYMw6DnMXKX+X0jGDqBC+9iO39I+1B2+D9KXPSP2H7u+O03Ayq8j9r3qfb9awomPjX9/aH2vsXNj22fdJIaE6H3gZafo/1a+9bHtk8J0n3O+/g+ivKvrT0+r37aEo2HjvHhwMJjx06EOBDCIHWmIQotNWnCaNvWjw4Qxlj6gVsCaImuk8BeKU1Vic3jMHi+/fZvdF3Pn/7071mt1rx+/Ya//vWvhBjZnq3Jc4sxkBc5zkmmu+8TKviRbSCMhbyQQKIoSp4+fcp6vSYlcXJo25bd7prdbidlD6NHu/eB/f6Sq6sr2rbFGMNms+Hs7AylFNfX1+z3+9EWMoyiirLodFlGWRZjGYaIs3nvb5gQI8tguVxSlSVt26CUZCAvzp8KoHBxxqIsx0A3SDZ56DDKYbSmyDLyosRmDowWtfPg0daw3q5wJoMItWsI/Ybj82ccLl/z+uVrvvtzw/HqCrdYMQyB5fKMzXKLSoHQd/ihY1lWc/2vtRabZxRZgbYW7xNaqzkQu23L13UicLlarTg72/L8+Ves12uMNWijRZixuLHqKxcLXJZhR5E/bTR6si5Nkw7Pvd723gX2h9fDvu/3hwCIj52bbu/rIXBhvNR5328dU6WRRPGwne7t783ZzvHn24FQnECKeHMeN+r4gdCLSF2W5zSnmqauaU8n6Vt3yqwiWsFqtcJlGcUh43RqOB6PYxmF4uLijMWious7rq+vqdvTWK8v4nfRiatDlWcQA7v9Ad8PtGNZlPee6Aeqqhwp0ozOCVbU+o9Hhr5DK4UyFqsNOtPyexKquEaxKCtCLpoQiSS2myriioL1ei0gxCgOOzMatCGRGPpI3w3sDkfathZHDC+B9ARSlPkoAqv1KFqrsHZylTAiLGlFq0IZcQGYylfqMXDfXV9zPBzo2hqtwBoNKHwIws7InYgqFjmoiFJxBDEgRYh5giQA0fHY49FghP2jRwFZZaV8arPZENJok5siKYrgY4yeMstHQc+Mpmm4urpiu91ycXFBP3SzeON6veLf//s/UZalgLFdJ+4FRSHON6OorTHi9vD06VNOpxPff/89i8Vi1JhxGOd4+VJ0Fvqhw0SN0qPAbxKxzpgMWudSFmIt3VCz313zg1NkuSHPHWtdiVioEWYVjCVAiNaFUpGYBKiYgKU8z0YNiWEU68xGxoWVkrqx3GCa127KgaUsYRKqNFZAiIllN+kLPcYUeF+J9Me0x+ajX9qa6V3z2z9a+7Hn/2PWbb8ZUOF2+wImvLvdRynhpw/4n+v+PBT0/+TMKDeD8vM/84frsn5p/euXdj5/73a/393/72+h3b3WzwMsPATsfczclMZ676m2OxKJI2W4HzrAYZQiBvEwn7JX1lloRvuykV48KbBPdNu6bmiaS47HI3/84x/5r//1vxJj5Ntvv+VwOFAVOWWZEcKAUprVaonWmvrUMvQ9Wtt58Tq7SYzZtOVStj2davb7PdfX4j7RdR3WZXMma7/f8erVKw6Hw6jxsGa5XM5ZvIlWPVHOp5/zPKcsSqqqZLlazQvtw+FA14hVnhkV/JVSdH0/MzIOxz3losB7oeZ2Y102SuGck5ILJQrnEoRrYkJU21OLs2523dAkuq5laBv6+khb73EqUjpNCB2n3RtC3dCFhFGKqiwoiwKyjDAUWDfqRmTiyBFJDAFC20vQliKnk7A46rpms1mz2WzJcwkYqqpiuVwI9XsYSCSsdoSUiCSSFpcCl+e4PMPa0ZZTjwrqt7riQ/3zfaWEjw2Rd4IJ94750L7vv7feN2YeAxJgWh/cLLjv7z+N/1PjPbvPULjzL8Y5W55iJI4OJbeBBTUfQ45pjJGyFSOCjqEf5nE5iZZ6P5C6Hn+7nns8vlaaqiwlkFearuvp247DYY/SidVyRZ7nrNdr0cQY7/HQ9fO+sizj2ZOnLBcLfnj5mtP1TuYF7+nbmqqSsbRdy1hymcV7L+wHEtYYImoOZk+3ypAmMVWtFMreCFVOGfb9fi/smtG9RcRWPSG29MMwzw9X+x1d1wlQmU26FI4sm/qsHpklCoUZg1MRw8ydBa3IlxVoLaCEDwz9QHuqZ1AyBLGqLIqcPHNoI1oMWqWRneJR2o3OAfJsrA00SoC9Xidi9GJtGSEZsQ1VXkBelwu9/3y7IaVE37XUTQcxYoyUYIUQyEbry7qu2e12XF9fU5QFT58+Hefmmm+//ZblUsBfpdQMxswA5CgQ2o36ONvtlmfPns1WoX3fk+cF5+fnhBC5vLyiaYRpkqKU2Rgj4Iz0LUOMN7o8bVcTkheAwGWQNMtVTl4u0Drh6Um+IamItRqLIQ5SOnTbNrjrBoKfrB9lbEylHFP5zO1xPo2bacxprdHKzoDUtK3W6s7YfKjdnjs+tJzh9vzw2Hfu7/OXsm66fd7/iAmjn7Je+rGxzm8CVHjshnwq9Oljbv4/Qod8LDD/sef+KcGJD22fgwHx0AD9Kcd4/Lu/TrDqx17LuyjzP6VPfsr9fej+f03tY+bV2+PlUwGUt8fiu3b5UNY2xkRUEWJgoot636PowTpiEC0AoSADU5ZssnkbszsToOC9n+nQ5+fn/Lf/9t84Pz/nv//3/86LFy8kcC8cPgz0fcNyvWW1WlLXDX3fj7TbclQgTzTNCecMZZlTVeWccZp81ydf9TzPWSxWKBRXV1e8fPmSuhaK85TdSinNgo0TpXqykpQFecZqtSIvxTWiKEqMMZyOR5pTTT+K021WC1CgVKLrGl69esWLl98TwsCTZ2coxSjwFYSaHILUCGuNdaILQQzENNJ8FZIFzawI3I01w01z4rDbsbu+xHcNhdVUmaFrB1IYqLs9bRjZCFpJAKQS3dCzOxyExr6sRG2fSNeKtSUhMYxOGCml2Xu+LPPR217cNrRWdCPdOi8L9BiEFUVBtVhRlAuyrMA5ceHQ6qYcAKVQ6Fk0/LHSh086P3wgk+6hBfJj7V2BhZQz3N9nuDVPJxj5BXfBhDhnR2OULPxkRZhSIo7ja/p9HqspopOCUeiQMTAyzmIzR7BWnulo71oUBX4Q+vhwaoXKT6IoSqwVgcMYImQ5LEQhX0oOel6/fsOpaVgul+QuY7lc4owlcxmZczSnehZqzZ1DqwWb9UDT9exGBpAizvT0rs/FdcVK0HdxcUEYz63tB7ruxjWgaRqAeW6Z7u+UJY4xsg97ok8CDuQyvqeShcF72q7neDxKKUbTi6p/ZkZ7U7l/fd8TvSfL3FyiIOPVj0GnQmn5zGiDcRZG7YDgRVx1mvuqqkKTKPKMLLMYo8axnYh+GIPrm7nTmFEc1zlCJloNg+4xOoE2DKMLRxq1WrLoWa62VFWBD8tRH+ZA1/fEFMRRRkPXdbMFKcDV1RUxRr7+5vkoVpnRdR1/+9vfCCGwqBbkeT7rMNwur5nmRYDnz59TliXff/89+/2etutwmeNss0anxE6beR99CBRFhrHCQLFKk1mLMpDIaPtA3w7srva8HIUem2ZJjLBY5hhncNYRkuhcKMVYmqbmMWGMIc+hIxG89DPvJx0JecbeB0K4GWdK6blkKY0g+g07ZepbHrgrnnx7LrjfPmT++thg9pccG/09WMqfqj28Xnr3vf4p8c0/HKjwKcsYfjp99u5+PgdI8VPb+5DBT0freTgz+VBw8Tknj88BJtwO8u98+p7j/GNNPXfbY0Hhh/79sf19SDD/0Dafus98jj74U/rdx5zPQ8/iY479uV+K77qWn3LfP2YhM22f4v2sSmKaq1JKKLHsJqaADwPOSE14CJ6+70Y7SlnQ+xBIKY7Waw6tDTEOhNF//XSqWa/X/PM//4nNZsuLFy/59tu/UZ9qlosFWoP3HeBZLEryPGe/P4wZsJzFohpFFFt86MnzpQjIFeWcVZoym23borVmsViQZzmn04ndbsfxeGSiOCul5izbtEi+fW+mwGASZnQuG7+nGQbP8Xji+vKS4P0YcG8pimIWetzvd2Odecmzr57x1VfP2G43KAV+GDgNUmJAimMSP6HTGDRZh8kdNs8piwJnHSolCRa8UJu1iqxXC9LQEcd//TDgW1kAuzyntIpFmQGJ6Hs6AjEOWKspcgtakztLfVIcdgd2+z15nvP1N19TliXGCPgi9F9RbhdrUcl85mVBUZWsNmvWZ2es12uq1ZIsL1HajCDC+E5LUw9LdygHn+udN8+p939/B6j3rvP50M+m709Z7nHLcTzdz3amO5n26b/SnwPpnsjbzFq4xYqI9xylEuBDwIxMIaU1KLF9jiqB0WhrZq0QCTgjxlih4+f5LDYanZTlAAwx0A49p+ORvutYlBWZk3FUVZVkiZcNWiku37yhHkss8jxnvdngQ2AYA9QYg1hHnk6SRc4lAK+qiuBFRDChpGRmvDY9MoAmp5lh8EhtvJ4FBruuJ0Ww1pEXOWVZ3QCEMdL1wy3gUAT8BDSJDEMgxkAMfmTW5FhTkrBAHGv2p3lvIMRIGwaU0aikpZ5/8AxdP2tJpCh2lglQSpMXGc4ZKdfILCSxwxwGYXEoBdYY7MiYyLOBodfEqFBJk5Si7wd8kAw9CkLZj9s6tusVSsH1bk/TdnSxwbkc6UZxBnmHYeDNmzdkueP8/Jz1ek3T1KPw7kHYGKPQ7lT2MM2xU9/tuo6LiwuWyyUpJSk52+/xwZNlAkSmpOZ+JkE8ItpqxUnIGkdR5pRk5EM2utH0XF8fUFqA0mEYOL9Yc3Yheh4+BkIYASElYOwEEADjvG1RjAAcaQR0RYtCxrroLkwMBRm30zxwW6RRz2PytkjjBBDeBgUfY8++j7nwSwYLPmX7Kdf5McDN3fn77bjrfd9/7Hj393//PfGh68ZPDir8mAXru154H7q/9232rgHwrof3ObLdjx33px7rQxYOD9GX7h/3vt3b+45169O3/v4YCPQu9PLDn/nbdZzTYHjXM33suA8dX6mR0voAQ+F9gTa8bSP4Idf2cyKhv3TU9X0L8see9c/9IvuUc8WnBE7vf/dd+/lYYOLd9/jDhOAe+As/Bo6bFkfvOr+357txYTWCCMoElFGgEv3Q0/U9Zqwz7utmrOmGMFqJxZAYeg9JUeQahWa5WLFZb3n54hXffvstx8MJYxzWOU71JcZEVuuKs7MtWebm2v4pmyZU5p6itJyfb9luRVhwAhN2uzEbqtRcE13XNVdXVxyPx3nhGWOEINc6BXETsDDtTykpe9BaVOC10VRVRQQps9jtxfNdwXq9HoXTpJ77dDywP+wAuLg459mzp1xcnM/ACEmEH7XRtG2DjxFipHCTyKGUjWRutHDzgwAOJIxRQqVer7BaE30PIeCMYbc/cH2sSUlRrEqePzvnq6+fE2LkerfjeicK5+fnZ2RZjrEarRVXVzu6tiPLc548fco///M/obSiPp1GYCCCUphMMsDGWRFZG2v181F9X4+17GLlNwEJEZJioifEiVKu3naAmPrh/UX67T75cP+++85USmjOKUngdX/EvBfw/oixfn9cTX1qYizc3leK4RaocJd1MP089UUfPNGHOSsPN5bQ8/YwSjPcZI+NMTMTZr4fY1mKsRZtR8eO8qaER0TsevreScmKNlijCWbUM1AKnSwYTd93+H7gGI5Sf65kG6MNeZZzfnZG33X0XY8ikWWW9XpNjFFKKFIkhMhut6NrasnoL8r5PpmxDEjlOc46MufQShFHoANkjHa6m+npUSkyl4mjQIhYJ4FlljmcyyQYHvx8P6YMNUDX9cTQj2uYsd4+G6/ZKIzRczCekojPaiU3vj6INSZxDFhRxEF0EIL3ItiYhGkRrMZ7LWoiScxVBZztBegYS0mUk/IIrTXOWjI3lrEEKU2x1twIcvYtp+MBSGgj9zEmmSP7QcCKaCLGuLlMYAJLlVYcDofZIrG4ZQG83+3JMwFIjTGzI8QUvE8sr77vWS6XfP311wD87bu/cXV9zfX1FaBG618J/Ou6nnV4tFEMg8N7Ab7yqmSRFgKEdA19N3A61OKg4Vv6vkEpz9mTJdoaojKgIHp5jrPN4/hspzEzY8Uqyb/xZ63VqNdzC9xLAcMEOsRHx/b71h8PxS2fIkH7uROOD53DT0nmfNT374E0H9Pe9TwE2H33th/bfmpi9h+OqfCl/fT2cw3ev0f7pQfJX9qX9qX9jO0WkK/UTZmELJ4kWIkxoG0a637VzFJIMVKWFSkGmsORSR07+DBTXkGUwZfLJUVRYK3l5cuXtG3LmzdvCCFQFAV937Hf79meVTx5csHFxfm4gBX2Q57nKKUYBo/WivV6w5OnF2y3WxSGtu3Z7/dcXl7NddIpJZqm4XiQOuKbhbEEmtbZuTSjaaTMYqodnijWKSWhGWfZWH6xYHc4cDgcOByPDMNAWYq95Ga9piwL+r7n6urqDkthu93MLIZpwZuXBUkltNHESX/COhIJHyImRFIM1G2D73oRWESuK3MS+KUQ5N5mOavVCswPvNnvsUnx1VdP+I//8U9cPHnC7nDE5ZIVXK4qNuvNCBakWTLxen9ge3HOV199xXaz4dTU6L4Zn6GAIVmeYbWABtpZjDPYLMM6AYaMdTDWSk/4lx5l1m76l5IATt2n/9/8u50NugGqb/rm9J2HQPC33t9jIv9Tv9cfylamlEZLunjn/JVKc7nDxGK4DyjcZiGklOZ7NoMjD1hNzpc4B0fyudZagKpRjM4ohdJiIQkJFSJW39zXtm0Zuo5d3zO0HVW1EOG7EWDzwwApUmYZuTX0/UDfd3Rtg5mfgWTZjTNcXJyhVOJ4rEnGkLphdmBQSajrMQrzJsRATMJcKIqCxVh2I+OPWTyvLMv52ib7yYmafxto6ft+7I+jBaUXdpWAOJKhDiEwhIntMdkTin2hc46yyMWOMc/JRwHALLPEGGjbHq3EWaNpmjugglaaFKR0hZTQY7BrbrnhdFqjlDzfmCIxRJmThLAkgqmEW44ETjL4wyBlKQmMUSQMMXjqkwhgLlZrsqIkywxF4VgMBSe6uZ9MmghN05DnOc+fPCcvMtq25erqirOzLVVVziVkvRtm/YqyLNnv9/P9tlZCo7quATg7O+Of//mfKauS//1//jd/+cs13nvsRsppFovFDEjE6Bl6T2s68jyja3vyKqfIK7Ksoq4tfdfRti0xDSjtibFDmUBUA+t1SZaNNpMpiquMeXsekHIWdWu8TSyLmzEizJ6pf9wOQsfys7Ffaf1l3fxbap8zTvrNgAofS9f+tbQfw/r4R2q/ZoDk19i+PKsv7eduD2VW5mBuzHhaGzFGA2nONimtWCwWxDDMjKVpoTaVFBRFwdnZGefn53Pd7osXL8aFmp6D9t1uR9+3FMWWp0+fUFYFr1+9JsZIVS0Axn0mFosFT548YblcgJJF+QQMNE0twc1YR348njiNugwSdEjwZZ0Vv3Tn5szwJPw4ZbpSEq0F54Qi/Mc//pG6adnvD1xf7WjbVnzblyvOzs7YbreklHj58gUvX74AEs+fP+ef/vhHzrZnWGvpupvs6kQlzvOczDmUEq2CoRfRsRQjQ93Q1CL8FkPAKCOskxBJIRKB1XaDs5br62teXl2xPd9y8fQp//m//P/46vlXnOqGfX3Ex8DZkwvW6zVFkZNSlJKTYaBoGs6fXHBx8ZT1esUwDPgo9eHaGMpFNaqimzlYKvKccrlkuVqzWC4pFtXo2OFIKOIEIEx97FbWPnFXk+Ah1szHsAnel137HIDC/X3fgAvx7WtTt0GT+FYGbVKin4AFrTXBGKIP8izGIPU2CDGBDbc/m/Y13b/b+gM6JQEVUmQwDdEYsswRY0FKkdPhRNd2IxtArs+NNo0AarRSzDPRTxgyN4OH07mEIPaNGE1eFoSYGBLYkKRkJsshhdHqTxFGi79hGMRBRWs26xVn2y3e39DZsyxjs9mwXq/RWs9jz1o7u5RMzCSIKK3pB8/hICU9XdsxeM/gA97L/c2tHe9NwlmN0UKRN0YYAi6TrHVMkRA9fT9qXcRBXClIFEUu/TyNAWxMRCWMg3BH5E+seElp1pOYhSRDoOta+qYV9kH0pBDGEjKNsw6ju/GJRBQaN7oRDIOnH8uelFbEmPA+iNCmNsCRupX+k+c3pQ8pJZbLJduzzawxIfa6wjzrQsfQe6y1N6UtU6B/i1EziTlOwPH5xTnP9k85HI4cj8dRfLMnJXEkiTHSdXH8b8fpZMRSUyfW6zVlVZBnBTF4tFHkuSPLLMMwcHV1hdYJzRmr9YosM2TjPmeHDyUlWgLGDXcYTjdlQwpGdo2ACgIoyNi70QS6M3d9aV/aJ2q/GVDht9h+KwHcF2Dh192+vPS+tM/REomYPDH5ef6IIYiSepBFqkHT1HYMnG6CmCnDJW4By9HSzFPXNV3XjVoIBbvdjqurK+rmQOYU5xdbvnr+BK0T+8OOhIAIwGgBmbFaL9lsVmitqOuaGCz1qR0XvJJVClEWvcMwMPTDXEahlFByrZNX+431mPx+O+PZti0AX3/9Nb///e8pyoK//tu3s3tEjFHsE8tiPsfT6UTXSHD0T//07/iP//Hf84c//o7teL6nUzPXsEsmUsCEhNQah5hQWrKbfdfRnfYcDwcBFSI4J4yJshRRvXy0tqzrmj4mFps1/+nZU373T3/k2VfPOR5rXlxecqhrjDGslgt0nhOUwjpH5oyABy7j4skT1tstSkHfnDBOc/bkHGUMRqu5/CR4D0aTlQXL1YrNdstytSQfdSe01kgS+PY7R5wEJjmFOBXG82F6MTcshw+nnk5B+rT1fVbDh5T6fWi7zVa4c35KmAEhTC4L8a3vThnR20HMNH6iCXPQ9FbxoFIiHTeCCLfBhKkEQ26EGv+jyXSO0QqWnm4UBZwBxCjbxBjp2lbKKkY9DTdm3NtBND2MtWTG4u8BZVprYQONLImsLFA+UiSxqkwp0bc1Wss4TMGjtML7YZ4bjscjfhiQXYiFbJ7n87wyBafOuXleAcasvsZllpgi+8OJcD3QtifaVgJbpTV5LowJPdoNAlgjJT4xTSUkkwXqDUgTExhryIzFGYMy8rPSGqMtKUHwgaHr8IMnTgwPJiZJFGcLazE2wzlxnAh4enqYgLgwqWQYcqfFycM5MheAgB8pQDqN5aNe0YdI1zZ0g8dYQ1UJM0wpTffqmqEb8P4m4J6YYpvtmqdPn3I8HtntrjmdTtJ3gpQsTX2jLMsbpsnYP4G5POx0Ok0jgTxzrJcLUggy37UtWplRONaQnBMGWkz0bcuRSbZUmHAocJklLx2bzYK8tDTNkb7v2O0Oo8ZLToqGorAyfhBw6GYs3tZFuGHk3B5nkEbHEz2CCenW327G5vgTX5bQX9qnaL8JUOGxl/pvIRh9rHbz13DdD9FEv7Qv7ae2x/rSr2HM/Bbb3azqzWczbVTFsQwiMvgBP0hAXFUVvRrmelbJPuo5sxhCmDNjk72jUoqiKNBa0zTN7E1vrGKzWfPVV6I9cHV1Rde1WCM2biEYUupwTpgBU4AbY+R0OrHfHWmahqmOfcruhhDo++4ObTfPc9DQ9d3MFrjtUiH15RIMnJ2d8fz5c4wxfPtv/8bLF6/Y749SCzyyGURNPNC2DXkmVOH1syf88Y9/5Pe//4b1eiVU3RHYmLK60z2LMVHXzew0keUZfddT7/ccry85nY4M/YAxDmfcnBV0WYbRjmNds6tP9Cnx9Hff8OTpU6rVmj4lTsOAznOWLkcZQ1CaJgS0T1S2QKMZQsIVGaUrcGOQllclS7ciy3K8H2iaBuscIUZiEqHLsqpYrpYsVwvy0REjxkhSisjbc8RtloJGiczCBzIFb7Z7nFH5tibIqH+UJtu4hzWSfuy78S474YYpIPucfrh72re3n/4wZU8fYhvc/set85/GnA9hFAF8+10/2Uii1R2gwmhFYTTt0c6fOSd9q8gLTqeTlBEMPaSI0WYW68ysk1r9rh9LCzx+dGmIMeKyjHzUfTDGgNYoq1A2wxhxDtlfR7FFHQbWy8VY3w/L5VLmg4NoleR5OVu9TsHs5E6xWq3mn4FbzA0pmRqCx/uOmAasFZcYrUXvQykzilkyUvI9XTsQQwAFmbOYIkdph9bMzgHOaJyzWGewWkQTsQ5tzAwq+METncx9fddxOh7xQzcG0Z7RZABtDE3TQkpiHdt3xCGSkiJFxiBXGBFK6dFWNqJ0FNnImAgRASBNxKVESDCESPACqBa5Y7vZMATN/nAUNsRYktY0Df/2b//GYlnxpz/9iWfPnlEU2cw6CSGQwu2SHgFkJ2BhAhUmYGfK8g9DPwO109xqtJmZAFPflvIXmatjCPgu0DYddZ6RZVrKphQonchzi1IFtJHgA6djS561pKTHuXvs1+i5tGXWA1L3BuCtn++u+zVav73NNIBvxuuXdfRvoX3Yu+jHtd8EqPBbb7/GoPu3Bg79Gtr7ntH7RHy+tC/to9vt0vNbC6c5mImBpCd6dSCGHh+Ekpy7DOLoCDDWIgPEEDFjhlEpxfF0pB9k0b7dbths1pzqmuvrK/q+Ezu5XPPs66dcPD2nKHIRg/OBLMuxzjD4iLaa9XbF5nyDdZYQRDshjoGHCDRKkB5CYBhLIibGgWTVRCmcdFuw7caWbipBANhsNjx//hyA7777jlevX7Pb7xmGHmMEEJhKPfwwYLRhtVqxqErW6yXn52cslgu01gy+l+wtzJRtOZ7GWjUDJD54fPA0dc3xeKSpG1KQEokiL6mWC8pqgStKjLH4EOiGgbys+Gq5pqxKysWSrvf0PpKXS5bK0fS9BJ/akJQmaYXJClkjW8e6WuBcjvdh9HvPsc7Sti11U0tw4CxOa1zmWCwWnF2csTnbUpYLbJYLJTqBGlkrj3U2JRfOzS837SGQ4HYAfh8cuF9mcPuzu3Pi5ymJmPrQTXZ0OtbonDJnSaWPTYDSJOR428khJWaB0Flozt9iCaVEurN9EtDgdn34+LcQgrBxFELJR2rxlR2zz1qDEWtEbQzGWopShDuN0XRtK8Gl9/ReaO+ZcxhrCcNAgrkcymiFSlJGM4Fmt5k/xhqUtiPTQKNJ7HbXeD+IfWOMs/tDWZZsVivatpEgsz5JiUXXghqtFsOks1KMGXRLCJG2bej6hhh7Bh841eJk4IPHGtH9UEqP5VsDddfPIGIcXVhcZrGmZNKUAfB+wDkBVpwzIno53jed55LvTmJVKIytG5bMMAz0XYeehADH2n8fBKxRMJcspBAFFAme6IXpQGK0kwVjLE4lHOBjYBgCIFoOJkne3QJdN3A47IkxsNle8M03S8rrPS9f/EA9CmOmlDidTvzrv/4reZ7zp3/+Z87Pzjkc92K5C2ijSEmNAFBPWVY3bKUJeEiJ1WpFURTzGNusN8SQ0NpwdXUNdAQfbxgxISLdduzHKGKEvh1o6gZwKO1RrcccI2fna7JMNDKatsX7QNN0I4skkZK8d7S5q70i9+Z2iUMY2Rf6relJttNvzQdf1s1f2qdunwRU+JQL/h/byedSogf+9o8UkDx+/Y/fl4fQypRuXvbvy3Y8tr93CSU9Vtd5+/h3D3H/eO9eEN3e54f0idvHvptR+fT+sh++nxvRnI/Z77uyW/fvxd2/3/iH3/x9/mn8+SFk+7H93TnyY6f9yN/v7+dt6t2X9u726eet22P4raPx/md8s+2nXIzc3dfbjikf1hTis50gCZVTdvtQ3eitOu2E0KtVovf9KORvsTZDK0VInpACWZGRjQvsGETnAJUIOtJ2Pe3QU2QOZTXd0FKfdnTtkeB7rIVq4bh4tuH5N8/wQeqXM1ugtCMk6GNHuSnYfrWi2uZoqxnqNKqgB4IP+EHowTElOi/CZk3X0/mAVlpAEKXx/UBScV78T9d/m2a+WCzYnp+jreV6v2d3vaNuWpRRYx16YLqJyYsfvLOazBmK3FEVjjzXaB1IeFLSo8J6gfd+tkETgEIE10iSZRz6nrZpCSHh8pJq6WYrx6JaYPKcpDXN0NP1HpNnrMpipIZnhChBi1KGvHAEYAgeUCxXa4wVvQYpBVdUqzWZtTjjGLoeWy1wzrA/7NldX1PXR9FhyHPsCBxtt1s2mzOKconNCtREvU/MgI1WWoLWqU+J3Yb04Vu9cvzzzQ/jYkXdGnNTX53maOmvd98fKYbJYGLebqqbjjHM35sCf8EBpv0oKVUY/ysSlnHuGxNr526LN/8dL3zKwN5cSrq3XpjmBgnYpAspmACGmEClkelxI+Ao90BsER9iMPhJzPFW00oxqJ40KeOjIEaUVoSkwDhwDkJElAgSOiXKRYk1iq5p6UND8h0+RHyrwBhcnuGybC4z0lqJQ0EM9ENPXdcYIy4hLstQ2uBTJKlEnllWqyUheOr6RNcP1E2LbQyb9Yr1esNquSL4gd2bS5wBrQS4QymMUsTQczq2+KElxZ6sGN1f+hN1XdN2HcMQaNqWofdobUFpQkjEONC2HV030A8DIQaMEiFRrRW5dSzKktVyQZY5iGF+DsMwEJPYPkZryHQOfhifo8IPgb7rZ3ClHcVf/eARq5kISjMMiuAHtDKjxSgjkBDFqjIEiImYDJgBHyMpRkJKoy0i6AAqRExKwphQhn4Iss8sY39sOBxOZPmC9XrN18/OsHhevHw5ai1ohrbl+vUlf3V/oXCO3//+GxZFjoperDsVDL3H+5aEmm1kAZqmncEFaw1KMc9Ri+WS9WaLdbkUNZgDXduL5Wa4DZLJwHYjqNB2Paa1o91koO08PgSeNJ6ziw3losIcrhn6nm44EU4tyipikuvXQcau1ma08Rz/p6IABvP6Tsbb7XnkofXZQ6/w26Dmh7SfEq+lae6bPrv99x+118/RHj6Th+Ofcb5+8AvifnRnCX77u0wlMu8/9uduP3Xd+cGgwufOIn7ubPNj5/ix5/73AygeDwIfPqU0v+Sn7eDD6ZgTGPFxz+RdwMHDf3uozuuhc4H3BdQ8uM3tRc/bC6DHv/fYObzr2G99lj4mUJv38pHbc+vFwQPHuw0ivD9g+3Td+23lcnnW77cr/TnajxnHn2vs/3xz093g/e2/fThY9uHH/LjtPuY83gIx5dPx95v93K6rvkvLDiQ12QMy0ko9RlsmW8m6PlHXJ/xo0aaN1DMPfUuvIlpZvEkoZVDOcGxO1Mc97enE0DUMocfljvWm5OtvnnLxZMvlqz1d06OSgaiJBAID64sLLr7eUK0LwhAYwkBdNyIuNwIZIQZ8hLbraNpOFuSKmZKvxuA0hDhmDm9qtCeK73K1Zr1e41zGfn/gdDrNpQl69Lzv2wbfdxADmoTTijj0xKHD2YrFIqcsHMYkCQKsQStzQ1sfM5Ht5EjhvVjzGYOKidw58s1G1PRH1fakQLsMjKHzA94HsHL+IQZ6LxlOq5x404+Zb0JkWZQiplhVaC1sjFN9wgcoy5LMZpiksIUhzx1D31OfjvR9Q1kWXFycs1qtRjV7w2q1pigqjM1I0wJc6Xn2ElBhAgbG/sQ4f94BDdStv3JrfX/3/XzDctC35s3p/+YePw+9G7LE9H19e6uZWXAHLJy7vma2n5vH0t3EQWKya2QEIyamws33QnhbP+HmM8mYzqryKaFVIDAq5I9K+eE2WCB8bhmr4zWkUePitlDd9K+PET0MBGvJ8lzEBZVYP5oiQ1lH0gabSRnQ0LZ0psb3HSlZ/ABKiSuC0pEQxdnCWIm1U9TCpIgSWBbkpCgg4hC7UfTQoFHE4Al+ECcZrWaByMEYodwPnsPhREqivVDkGcvlAmc0eZbNlPphGOj9IIFxCvRdQ8TLo08CWiktTiQFmiwrhJ3kI8PgGQaP9/LcnXU4nLCsjMJaRVmUbLZLKS+yhhSlfCpGT9cH6BNKJZk3+h6l7UjnF4ZU33m6Vko7ROMloLSAl2YMvlOKhAhN1+D9IL1aK1S6KX9RYwZwGBRehfHZjloPgJE4mkgkoRi8F/9E5XC2YLGoaPrAbreDFDjfbnj+7ILMao7Hhr4PsN5wdX3N/uqa7//2LVWe8eTJGYtS3BUikRMn6ibQ94HW1jhnUcrc6s+B4/GA9z2r9ZIsX2KsRWnD2fkZMUVc9ppXr17RDx0+DAzeIzaQVhxAOk9Eo4LYnrosE1vaGGmbxMuX11SLJU+erskyzanZ03Q1ve851Q7QKC0WotrIHDGNwkksNo2aDXJbb2alacL50HX/Q+1TvOPfWpfzCIjwM8dXP6U07P4+bubkB9b86eaKbz+d+c+jW8qPOJMP3vJjns9PWet+KX/4B2h3Fw+fv72PhfAh7VMFYO9iGTwGBDymIfGzA0Lq4QnkS/vSvrRP2+7Ddx8KiOoxizfFX9MUEYKnbQfarqXrO/pBfNFDHGYNg15FVIq4oiRzGkLi8s0OHTzEAaJk8KpywfPnT/nDH/5AlhV03SvaRkQXlQ5oA5vtiqfPnvDk6QV55tg3Daf6RH1sqOthji29T/gU8YO/I4io1GTNJwtyow1pdHlwTlTsh2GgKAo2mw3OWeqxBKHrujlL50edCKMSg1aEocNaI3XWo5/9erXm/PycqipHjQk9q4lPNHhrLcHaOViagsQwBofWWoqimN0puq4T8cPxOlAKlzm0HenIU0A5Pm1r3SxSuFqtWCwWrFYrhih2n0opMpfdlH8YDR7yLEOROJwOnE41ZVlycXHBZrNBa4uxljwvRqV9g0KNz0mN2d6b4P12ecntPjexBW6Ce+585/EmwqH6FvchzWCwGunPU/aeERiQ7KXSt/eSENbaDXAxhR1yYon3LWHv6ylIi+M13/z9/naPrR2Uln/AzE6Yqfm3bSbvvbtvl1NMAelcOjGWUsxrBG6egR7fvcI4kBKiFkjRk6InDOM9VRptNGks59Ba7DH90AloNYKJzhiUhhAMPmhCjPihFxDBSvA434MQMUqRO0tmDWWezc4C+/0eAGu2FOWCoqjYnF0QU6DrO7FkHMd123cMvqfrpJRoCBEQDRalFHmez/exi/1Y5x/QGrJMNBYAnLNkVuOc9H9rtQCqUZguUsrg51KNCZBSCrRxY1mHgyR2uv0oDKtBxFCzgqJwWGdQSRwyuqZj6PtZu8U5dyedMIFYkwYCTDobQuF31uCsIWoBSJuhRyVhcYQAZbUhLyyH45GrqyuGvmO7Pefs7AxjMw77etaQ6YeeN5eXVIsS4zRPnlywWVYknUbHmoGuO1DXJzm2ywgh3irVkWSMqTXWCjNFKc1qtZp1Vuq6HgVzw3gfPXleYq0SEdquRY1aC85ZlqsK6woS/3/23rS9bSTb1nxjBEBSg+3MrFPn3tv99P//Uf0898Ptc6oq07ZEEkCM/WEHQEiWPKWdUymqlJZIYgoEgrHXXnutxPt3d7x7+45Xrw/c3r5m2HXc3b/lfBZAdppGtAale7zxDair631apoP1G1B9WC60nZte2ue1l9KQr2svoMJL+2T70gnpqaD+W53H57Rl4fdHqx/7LSb071Hu8dJe2h+/qQ+om58e/wtzp9X61oyqlkqhpEqMAUrFGouurEHBPE9UJNCtsWA7jVaecToTpoRBaLtKFXxvef3DLf/3//O/uLq9YZxnTqeJXCpd35FzwXSWn/7nj/z002u8s8zTyPF4x/l8ZJwC85wbBVko6qZl9xebPq1pFmayQO8aTdcZh4K1Dtw5R9/3WCtuCu/e3612aUopTqcTMUZ877Ba473FeMPhsGO/3/Hmh9e8fn3L6zevuL29wXtHLAJ4hJAe9PsiZlmrLNxLytQNW8IYs85VlcVy0EgwZLRcnxGRxdCoykPf411HmCUgcs5xOBw4NFG7EALzNHG8vyc35wqlFDEnwhywaJKSoCfGQNd33Nxe8fr161W4r2/nvQjnqSes15Z/nwqGnyo1fPz7c23hFZRaLn2z2U7rC2W5IpFEZXFD2Ozng6wTK6CwbPc5Xw0PQZKnz3/pgy2L4EMwovVgfQgKbN0cls8/BilKvdhJ1lpXJsxiibp8bhHNk9Ibi0KALWWbgKMxlJRIqSenRDYRZY38FNtoyQrnDGlxVUmLU4KVQpBScMayG1gz9afzTEX2Y5vwoYAleQX7lBJnEe9FKDCGwNu3b7karui7TmxKvTCEYhTLxXEcOZ2O3DcBwpgDOWlKrigjWhTLecq4D4QQmwCi2AlaKwwDazTGFJSqVCIhFmIK4rrQgMJay8XaE1iwM4s4mpTSEiRV2ARKWbwx+M4JoGDFOlG3OfikTg3wFFBAnBEuNf0atYoditWtBMq5QM0FikU7u67luq4jpMJ4nhlTBOM43Lym79/w9t0v3L2/ZxxnXr16g/cd+71immd++OEH7k73xBj4+ee3eO/puoF+6NntBqx15CzuJefz1MDXJKyMEHDOcDgcQNUGVt5RamUY9iuos9/vBczQlmEQZ5z37+8IITRnD0+qAlCklDiPJ7re0g97jHMYk7m7u+fnn3+hHxy73QFjFX1/5v39CBRCnDBB9GlylrlASp6emHP0RfPi4fzxcZbo770+fml/jfanBBWeXiy+PBC/d/teYMJT7WMT4OPM0W9xPh9rzzEnvsdxnsr2/Dt+WbwAKv9mrVEVngvqntxEgaZRrHNC1YTCyCI6G1E0rxfP8hDmZi83U0oUVjiaWhQ5QQwFjUWrQskBrTPDfuCHv73ix/94g/Oed7+85f37e1LKbVGa6a8Grm+uJEiPM+Mo1nMxxFbDDDk3fYUsoMKSYXwYfC616aCNxnpLDIFxHDHGcHNzgzGG41E81qdxxFpLLRZqoZaEtZqSMlOeJcu63/Hq1Q1/+/EHfvrhB968esV+v1+F6qQf1QPGxPLaahtYCgVZVC9il4vavlIKjcJYyYhaJwr2tZVwpCighXMdnR+w1mN1XSnKSimp7Y7i4LBoRgzDsOo75JzRShbiMUVCCljn+OGHHzhciThbiBFTRDCyGwZ8K31Ya/V5GPg+HEfqw/lm85EvrVH+nLnrObrqYyBjOz4+ZB/UBwD8g8xm4zY8Zl9cgDge7evhuW/BhqWMgSoMlQUUWMaIBJVyHrmVRaw/G8G85ToX68XtcRZAoZSCMRlrmlVkc3ZYGTVGU3OU+oZcsEoT50BqrgCFsjJnlsy9NqY5O2iU0nRWo6sh1EKYzpzHQNWaoRuwLUBfngetjcwhpdB5hzWaaZq4v79nvBeG0DAM7PYD3SCWpZ0VynvjC+C8Zw7CdJjDxDxJ8DtNco4XNtAFdApFBBGVMhQr4KN1ul2L9KO1GmctSlW52w/62DYHnL6NJi20em2wrazFGGETUAvjNDLPo2TirehPdL1HG0UKImK7zgnarAwLGYOiS6KMotRMySLoahQriDQMPcwJHxNzihzv3lFRvPnpb/z040+88++4e3/Pv/71L66ubnC+w3eeru/QznA6nxnnyP/5r3+ijKOoyt/MD3Sd59WrV9QKb9++53ya1mDdGEWthXE8k7JlGPpVHFdrjXOG3a7n1atbpmlCa83har+KPR6PR6ZJStCsdw0IK8QQOZ1ODPue3f6A84owT/zznz/TDx1/c2/o/B6tDGixNM3N7SOEheVx0cqRf+XZXNoWUPi15Qv/juvHpf07X/vXtj8lqPDv2H7LIOmpoHQ7QX3qXL5XUPu5+3kuc/RbN/VIw+Al0H1pL+37tcdzzefNPZWcI7WalcJfc6YWK2BDSZSa26IurjXeMQWqcY1aXaVGPIvCNkpo/qqr3L6+5u//4wduX19hreF4GjmPo9TiOsscMtZoIFMRRoKAGbLPmCKlWOZZMpG5VNJcWkAxtwVnwRhLvxtkzmkZ7JSTuFLUQu97rLXElLg/3jFPc6N6s4opdl1HrUVo2OcTQUHvhMZ9e3vN9c2Bq5sDztmWEZYgq9YLSLAN7pZ5eGFU5HShWMcY8V2Hc1JfXKucrzJSP7xYfGpjGJxDtUCk5EznOmqFOQSOxyN3d3eklHDeM+wG9vsD3dC3Wvy4CtQpFImKqXKtw9CjjWSdRaG/o+t7nOvkWqCVPjwseVj+Xa5tO9624wq+7rvvue+JbQD9FHiw/fupgP9DQOTD0oX1/UeaC5ftLtf1FFixBRO2mgm1FNQTOjtL0PhUPy4sFngoOPr4nLY6C8u+hJ1RVp0C07RCUArjLL4OGG3o+4EUZsI4Mc2j2Lxag7WGGFmfe92ADNEN0agCVlecUVCSOBWkjHFWhBGNRjsHVYsN4ULzV3plddwf7xvgpemHnsPVFbu9iIiiYA6RSm3MHSMlPIrVVSLGQEpxpekrpahZmDi55OYKYVDaIY4DFaUt1uoVELBaE6McZwFqHvQr2zIR6RdnPEYjfVoS0xSYpuZOg9D7nXWrwKUBShEnCOlDLdaUCtF1qBrV6DMySgDKA/aLMcKc2qs96Jlf3p843b2Vcqyb1038svDu3Xv+9a9/ioOM83gvc8ywg3h3z/3xxP/3//1DBCl14fWrV3TdwNXV1VpeE0JEt/uUspS7pSysBVfyWp6Sc+b169ccDgf2+/3FMaJUYoor+yulhLaaAqvGyDRNHO+P9J3H+Y5aFefjxC//esvQd9zcXKO0ABlaV0KgzYkX8VsB5vSGUdXuXRW200t7ab9HewEVXtqT7TGVET6dRfnWQfOv2d9TGfvfs33/40uq9o/CznhpL+33aF8GYlYgU6tu4IFCFUXOBnIhRckVOiuBRMmZeZoEXKhlXWjXXIgxU3KlFqlFRoHvLD/89Iq//88fuX51oBaIKUmWyzuM0UzziBoLP+rX2Fa7m3MmNwouVa1CbMs6UTKdR8m+jTNSX+25OlyhlSbMM7FI4JFyout7rHOM8yS1vzFSasYai+/cSkMvRcAAasUAqpWFGKsZ+o7DYcfVYY9zdhWkQwmjwFu9shIWdsCiQWCMQTmhbJ/PZ85nqXfuh4GuH9btlNGgNM51rfwgoVFraUOKEastYZ65v7vn/nxingVYMcYwDD1XVwe01kznEyFKMLjQu6ka66T2e9GQiDkQ2/n6fsA6vwa6a8nJRjfh8Vh7/Pqn5tyPfYcugdVzx9iCCh/b7+eyFZRiDdwWIGCzx3X7x+yGWj/UVHgMTmzZBhLoXJwjlte2jIXtz7bZxsoREVVW0OBxouMCJixATwuuc2IKQbYpmTDPlFpRRuO6Du07sveiqG8NvvPklOj7Du8dY3M4EEArEdOM0mC1RevKruvgCsYQyDFTUiArhamWajS5FkqK5BSJMVERq0bvHbnPnE6B+/OR83QS15jpKNoEjSqfSxZh2Bg5n8+rBoExej3HGMX5BJBzrcKwAtXsbD3WilaEaMznJn4YiOVSurKwj2KMK/uBnFZdFu89aKgqkivkHIlhJswzCui7TlgHqokyNgtKYTVYTAt8ZX6IlJxE+2Ipi2jOBsoocTrJtbE+FMZWfBNIrBVCTIxz5Hz/DpTGup7Oe4a+4+7+yLt3M853XF/frPOJ74SRdDqf+fkXzTB4tNLc3KjVuSbG2Eo2MiUWrDV4v2vlZTOlQD/siDFydyclDq9evWa32zHPM8fjkUrlcDhQiwA1IcycxzOA6Mh0ovVwf3fEWUPX/4g2lhQj7345st8dGYYDXW9RKmKdoSJzpJTdJekrIwCM2pTZLGB0yQ+ZY9v54GPtZc340n5t+66gwpcM4McZpi9v6gN0/alz+ZIs+3P7+RRN6Hs8mN963x9bJD2ucdwef1XvfYIJ8NQ9/PR5N97yZ57z4/P52LV87P1P7Xt7/o/FFj+bYv3EYT8nc/rkhk8c+/F2z+37W4/Hp47zecf4ekDqcwPFv9KX4nMU56facxm8R5/ij1gm9vA8P//+PZgDPrHpw4Bped4LVSlqTaiq0caDQmr/YyDFRmNWes3A50avX4qOc86UGkmxykJOQU4zxsDrH274+//4iR/+9pquN/z8r3u6rufm9pY0B873R2Ic2WvPMHR4b0Tl21oRkKwajSa1bPlC05/nwDzPAPhGqxWmgIASWkOcE1OIKF0pVLGimyZyjiiaPZoxGKXWxX5twZ5VCj10eGf4j7/9yP/6H3/n9Ztb9vu9ZAyd6B2gNaVK8FZKIYSwfmdIllOaMQZV5ZiLVkFKolRvXEYtQnlF3ANSShjr2O32wkiYZ6nsKHA+nTne3YsrRpjR2rDvB3aHPcNuR4pJhDQboDC0a1RaU3Ol6wQ0QEGpUtOdcm4WlRLkaqNR2lKz1PQLdvLwO/E58Hb97lgcEx6NSaEu57aNWv6//kf2f7FYvDyzbbzWh/oFy34u53XBJT4EAx7aRq6kBKXadmoN+pX+kKlwOa/L6wsA81hwccnkbvunlPzAPnLZ7vH2W/0E45wwdlq9/5YBk3NeS2y2AdQi4IlS5EXks2mPiO2ebsGYavZ8htyAhr52xBCwzuK7gX2YmaeRFCMxBuZxZJoEmNNGs991OO/w08x4GhnnmZplTBsQrQGgtgxzzgXvLVeHHZ13OKfpvLBijNWUGpgn8TxYwLlKc8uoEZBMuDOiF6GUIjmxSMwp4YzGdJ5CRiuL905e0wrIDWgR+9FaymIf0OYDv97Xpa+zljKJkj05RYIVbYRlrOTG3tJK03mHd060UOLMPIt2iTz7DqOdnIdWFA3VbNaQdbFIFCtcUc0U4dnSbC+N0VQyVsO+sygq0zxz/8vP+OGKvu/Z9cJQOp7OTOcTtRZ2+wPDbk/f9VJSFiOn05lffnmH9x1d19N1XeuXugpZQmUYhOE1jtPKDhHWCyLsyLaUi8YeSXSdR99eUykcj6rNVY2pUCpWCzvr/v6I7xxv3tzSdTtKSRzvR453Zwoe7SrOdxgtbLVSMgojP+oiWLq0hdGzZf88B0R+rD3+/Ncwrj62ze+5EvmSa/nYmutr+uT3bL9VfPCHYCo8Fah/yYXKZ9sX8BcGcp8KSD+1/Zfs93P29fR2XzsY2sLlmW2+Jqv9OJh/DmR57vUPg/2HQfTHAqnHi7mn2ueACV98PxW/ysXh2czUk/32dft67jOfM76/dfv4s/z1wMKfuantav/hGw8/8zX73fz+8S+Oh8/ar+nvX3uvnn82f9VuP/vZfkjnFhu1WjOlJGo1q7CdblnZkjMpiqaB0LKFrl+KolRhFCgFuQR0Dex3ljdvbvjhp1sOVz3KSJCgjKIbOmoWy8iut+x2A8Oua+UHYJQsGoVq3YEVNwexiXyYWew6g7Ue5xwxRXLKa334GtyFQIlC41aKtbZXwJOI0QrfOaztGM8z03ym6yz/+R9/4//5v/8v/v6ff+PN61f0vcdYjWkCcC08XOuHlyD3w6wxVFUam2BYz8s4J4KS3rcbry8CiUpcF3JuQS6iPH86nXj//o55nqlVMoJXV1fsDgess7x//47zeSTXItZ9fY9uFO/FpcI6Sy5i1ynilIlut8NaizEWGk9jWU5ss4CfYgk8aE8vR9ZM/4cr60vwf9nv8kx8WM7wOAGw7Pt50PvpZ+PzF5sfMgQezz+Pa7mfY0osP49ZB1uXh2UfS1nNUjazTWwsx9wmOZQSW0mlFFUDStgB2oilX1YCUNRSqQqUsRjfAZDjjLIWrxRdBzkPxGFgns7M84RRlVqa80oWu0mtLJ23aAa0USu4luOMs8JKsFZjjSHEhHXCUrq53jP0jni9l+eU0sotEudxpNZMzmEFY0rO1CyMKKUeBoxL0YC1BpRGKYfRolHivMVYYSmUxkyoRRg4tYE6gICY7bl1zqFrRbRWMtMkmXZjBVS05qIXoRDLSNNcX7SGGFmf/1pKo+1XatNU6LpOmA8guhkpk3JcafsX8EuYMTFElJcyiKFzqFoFqAmZeZ7Q1lO9p/cOdThglOI0TRyP97DoNhjfWEvSZ6fTmXfv3tF1HTc3N+vcGEJYy7suDBnVnGrKOvcAnM9n/vu//1uYCbU0wUq9gmLDMDT2VlwZbkoJCKysTADv371HacXrN7cMQ08ImV9+fk8qO65uPc5ZjNFYW8nZyLVotT7OpT4sFdHq4Wr11yZsv0vwvFlTP54//0jB+sdiiOfWuR9L2H7kSCu4/Htc/7dce39XUOFzT/RLs8ov7bdrj4GD7YDfLhh+DSj0a8/vS9pTC8OPnfun9v/x9/84k+NLe2l/9fa52ZVLlhcUBa2NZJZLpmYFRaHRFKVRWkoAQgiEMItWghJv+tSyaJXaAACIYcLazKvXV/zn//yJn/7jDf3eE0skkyi5YJ0h50jOkcP1gdvXN+x2PV3fEUOhVsipUKJCrOmF8psbsAEt+9/YC4sw2DxNTONISYWijTAJsgQQqWQq4LRGadlvzgmlKlp5hk7U0CmKMI/0vuPHH3/gb//xEzfXV/S9x3mpqaZW0ZmolVwVqTk0LHT2x5ljUXmPa1bae0/KCW0t1ool3XJPrHVCBU6Z83kkxrwGAostX0t2UhsY4ryl5MhxPPH+/XvmeRbBRe/Z73diuTdPEiTUjFOOWmEcR+5ORxGx7Hu6YcB1XbM+bFTszVjajqdPKanTFvZPMeses/0ejtny4PMfsOaeAfAfJwe2gftT5/94+4envoBDDxf6C3NiYUxsF8pbcGANJjesBTa/P3X9j89vy0bY3oPF7aBWEdXcqtwvgdyD8VdFctJYi17Gbq6QG5W8gtUG65uOhnPEEMg5SNAdAyoLY8K3mvZUMikHwhgIU0AbhzIGVZRwIEomRGEEhBgYhgHfdQy7ni7LNWpE+rDzYjuZsuiNhKyoCqyCUDM5SdlPLrk9R5UwZ4y2qwVjqZLdt06vIIwxan0ejTVoXUApuXZVqLqyWJHWWqEoirqAlc45OmuEJRImQpgpJaGpeCO2lrvdnpKTlGZVAS1yCqQqpQ+aitUKdHP7QEAKlBKxyAZSpQpZFWEq1A2rZgGoSgNkFezcjm6wOKspOTCNMKsqZSdxovd7dr2Hmqhk7u8T4+lILZVhOKCMwTuH0mC0JcbM/f2Rvu+5vb1pujMz4yRlaiFGiJrOS6lJiInTaZRyKe85Hu/45Zef+fHHn7i5uWG321GraClsnXWMUpzHe+YpYo1dX08pcDyOxJhw1tL7N0znyDy/J5WEMgeU1nS9x5gOrRdGjwBE4gjzMDmoLkjkS3tpv3n7XZkKv1cg+qXtqYz+H/Vcv2V7CjD42HX/llnxbzl2Hi+QHu/zr3+nv7592X34tMjnb9X+KOfx0r59eyp4+njGoaAoLUsm1G9VAFrwHJMEGiFBpS3oFaoWKIVSQakMFIzN7A+OH3+65T/+/iM3t9eSvZwDuRZyETBhCiOlJq6u97x+c4O1YgMn6uCZaQxMU2SehD0hoEZoQIAs/NUigNis2WKM5FKgEYmV1jjlJIhTLdNZCznJv8YonHd0ncd7i7WGw35Aq8rQOZwzGK1aVrKiW022ZMZYRdW01muAp9dspca0wHKhqdeyUemvQr3Opa6Z0SX7GmNknmfO55GSxRoSpYRtoA21aTAspSrn81myu+czx/OZvu/Z7/fsmnDlY92AUvIqZCfK8kNzixjEnaJKyCfODx8G6FvXjY+MwnVdfwmU5O9LZv0hc4gHQdXT+7z8u4AH5RGT4XJM+bm8v7ynlpQYbNY1PApMWH9f/t2CBg/OagMYPAXsLUGQVhcr0QVYWDLBS7nEUzZ4y9FWFoK5OH+soMX2823/WgmLqFJbtlw18b1MoUr5gzFoY6AaMIaiDTEJrb9kxPlDG5zvRMDRiL6K1bQSJRH2m+e56RDIs0HJ5JS4m95zPp8F5OoHuk7G8jRNnE9nuYaSCTGScmwX0cCQUqUEJ4kbQkmFXKrYY9baBAQFrLPW4Jxv/0p50uLgUXImpdIAqws4pJVGcKO6CqMCqwig7zpKChjdYY2m1oSxCmdMEzidqEXKvkpjPgSW8dKYXIudZCu3WmxRF/ZCKTJGxU3BoouWOSpnuXflcm7CLikYr/AYeqfpvSFjyBVIAYqnHwa83dF50X65P45MpyMpJnw3iDisFlZSLaJRczqd2O8HrBN2wcXpJ2G0XeewrvPEmBhHEdEdx7G56whQcDgcsNaTc+J8HlufF5y3dKWDKna5lzFs8a4n58Td+yPOOozVOG85e4P1NJFQj7UOVKXkQC5SwmKMxhhFqZvvvRc84aX9ju2zQYXvuQj/IzMVvjSw/qu1x9mEzw0ify+mwrc47gf3+mWSftB+S/Dopf17NRlHzwMAz7VKbZZqTwMKH2ZjAbUEXQqqRbLTIhZIUdSaSbGpf8e0KqQXSew16nCCmqk1Q410Pdzc7vj7f/7AT397Tb/z5FqIRT5TqIQ4k3Ok6x2Hw57DYYfE05WUMvMsgEKYMylm5jkxz5EQEjEvPvIS8K61z63cwVoLpRCrQimNceKaoFIlUckxtwWywnvPbujpewmYaq3shoGh7/BWYbRCK+g7R+8dRim0Wur2WyZUS33x8tpWzX8BFQBhTtRp1V4otaKy3LVFIE4p06w7Q3O3iAI8pLzef2utUKitOFCMo7hppCS08QIcDgdevXqFd555mggproENiHr+HAIFsZ48HK4YdrvVerCWTcD9iKH3lPjZM4P1SZbAAhq0UcjDL5f66IfN5x6N3fUz6gEgsIAHD0QSN+e/PF+XZOZjcKE9K7U++7X3mB2wBQQuLKBLychSq/5YlPHyHus5fMAI2fS1MYa+79f3xZKQdewvY7KUQm02lUXJ3FBqpTY9gdI0FoxuAZ5uDIZWOpSKZM+VtuJk0HVQEjVHivf0vWffd/R9z/m4493bt+T394zzTMxJtAOUwmrFnBNTCz67buLq6pqqFOfjmZoX0CWRUgYNnfdY76EoVDHoatBYLJBIWAXGSdBaaxZ2hF4sHhXOCTiojW6aB7k5YIh4X13YAq1vtaKVHAE1r/2nVEVVYRuoWnBGo7UHVcg5MofI3ERitTZY1e4twoTSzpBzasKHmlIzGo+UFsm9S/HCXrLWYrV9ACBklUhKSswWhkyKM85qNOCtYb/rAM2Y2v2NAbMbuLo+cGsM+8OOf/zzF/75r7dMoVkzuh7vO2jlJrlIWZjWcHN7Td97SjkQozg+SJmHjJt+GLi+kVKa+/t7lhKe+/v3zQ1HcX19zfX1FUohgrqnMzULkGqMwWiDxohDiLYMw46YAiEkfv75Lbv9juvrA/OcOR4numGg7wum3WetBdiV56hZpbIwoJZymJf12Ev7fdp3Zyp8SWb7zxaY/NnO99e2T9cFXT63/f171Qh97fh5fE7bhc63OI9L+/dAI/6Mz8Fvec5/pBrBv3J7rvxhG8Qsf8MlVMu5oHXBaCVBcjHUrCglEJsoYmmZKu87KpFUKoXY9tO2V5Wrq56//ccb/tf/9Xd+/Ok11mrOYSSmKPRsqykl4b1ld71nfxiaeKBeFcbPp5EwBUoBrSWcWKnfKVEQ6nLZBGELe6EUyWZqpcRNgcsCfqETywJaNQcE3+qbnQg2VkMpFecE8Li6PjAMQytL2OglLOCLtmtG/KkM9vJvanaS0yQOFLkUtHPkCkprQghImYdcZ4p5vUOL4r1ttpALoLAwGkrLdGpjuLm54frqiq7rKKWIOGUR+06QfooxthrxQt8Lo6HrOoxZShrkuKUF10u7lAXoTz7Ty7b1iZ+Pr4loIM2HSYytdsD2dbgE+kt/Pw7YH39+aVswYvm+UkqRS16Bom1JxQXI+JBy/bhvHpRulLrS6x+fx7LNlg2x/jTAYLmWBRjaMh1SkufDGLPqLugsJQ80G8Zlm4XhorRYlyq0aBVWRVUabR3GJ5ySYNFpJS4oOVKSoShhN9jGcPDOo2pd69hP5zMxF3KSgN4asRJMKRPDzOl0JOXC/d0RskbVpuCvxKJR1UwtiZgyJYGuFqtAKU1BCQDRAE7n3KoZolsZw/K/pY5fhAMzOXEBy9p9LlW4RjkLiLAAhotrRpwndl2PUeCcRjcdBRD7XO9tYzs0/YoCWWwhxCViARRTJqRMmuU5Vi2rvt5TI6CO6/w6FrTS0teL3kNjXIQQ8E5KRrrOotv8w5yY5pl5PHE2CucMu8OBm+tDY0Np7u7PnMeZnCJzrcwpEGIgl15YEzWiNPzwwyv2+4EYD+LYUdWq5bGUPex2O6ZpwnsBYk6nE7/88gu1yny7sKVS04E5TScRnBSRD4wpOGukbEYplO4ICUJIKDWJ+KNTGOc5n2acG8V5ou+EyaDcCiYKSCZzuoB9YP6Ea7KX9tdofwihxj96+3ctf1jat71WsTqSxckn6lK/oH0poPA5zJN/p3v8te1L++hjNPSX9tK+uj0aPp9bAnGhiBe0BmOBosmxkksmpEgIkULBGqHo5lKoKZOLQkvtA9ZqnHPc3u75299u+Y+/v+Hm1YGsC/NpJpwDqhq80aAq/c5ze3tNN0iwrpQm5cp0joyniXkKLMKF3numWbL8KUSJQGwL7xqYIIv6Qgwi7IaxKK1IMTCNp0bjlYzWQm9ewAGxTfM4KzTf8/2MGiw/vHnNTz++YRgGUV5f+fNIwKxksV+VBAHb4K3WykJKT0kW/GOYJcBpYmemVIxxjOczs5aMsdaaXAolN1YCEqwYo3HWAYoYA+M4cjweV6X1YejpB6mLXgAFCTgby6FU4hylZjomEX7TGu97nOswxqKUXm07l+tYsvrL+Pl46cNSlvAQUHjMGHgKDF8o6XK8D8sInhvLzwFn28B8qwL/3HPwwZW0somHIMBjts/T4MLy+5KFVkoC522ZwtIPy1jcMhSWe6eUEtOP1n/OORkTLSBdjrEwFpZSoFIKBoVWYmOotLh/qOV+NFp9qYWYN6BRlXIHZSxOaYw1OKOgZMiGbAxFK3SKVGuoSvarqQx9x2634+0vb/nl/XtOpzMlJ5TSdI36H1MmxZl5jkznM1SDUQZrHbaJH6paSSEyTSO55NYvQi6opZJzRTVw0jsROdVaCYAQAqkkFl2O3HQaUhIQALYiqqAQ60fRrahUo8TUJhcgUkpu/Vgp1aJth7MiOukXkI6mP1OEZRVCIudKSBEa0FN1bbomwviS8784wRQlIFyKiao2pTA5r0KtUsqyvJ7QztA13QfvHMcp8v594Xg+cr4Tq8paQVtL5xw/vH5N1w28e3fHeZyJpTCOIzEFUIuQZGhaEQM3N1fc3NxwPouOS62VFGWb0p4pEdatxGCIUdgoP//8M9M08ebND9ze3nJ9fU2tEKaJaT43AEwsNnUxaKRvrJXryUbu5fl4wpiKHxzjKaLVkZIS1MKw900st4o2T8nYZnv81HP60l7ab9k+H1RYv4fqF43Z50l02502Ot7ms19C3/nUdr8mOHzuy10sZ55vzx/z98mQPgZDHpc1PGzl0d+fe85bkKBuFmPbGtELqLBkPj6W6X9ubbVg7puPPnx3wS02WUkZG3p97YkdPj78ZtsPP7Iestam3PowAyr98fgalv5/GlD51FD9kMb9ewEfT/XIpxgb34+18vQxtzTj9tsa+KT297dh1XzWdvXxc7Wc54dWbXI+j8fIU5Toy2sfP4Vv3+9PzS+/Vfugv9Xj52L7V/nwe6iJW6mqGsU6keuMVR1KF8rqBAEpivBaUeB6g9IePc3kWCgZnPfsB8uwgzev9/zH/7jh9s0AKpFiJk2FMsFg99wfj6KSvvf0157d9Q6MJhfN6X5iPEbiLMGYcYo0R3IMqFzxxpKdI6ZELUpU5Fudt3eeeZ6Yp4gxjlQz0/memi/iiEsdcy0Frz3OepSSoK+zjs47pnnEO7i5HvjxzSte396w3/X0XYf1hhgiJWZc10u/qSo1v0qo5DSmwRyExaFRxJapDDFRlcb3O4zrAIXBoqvBKkfJhXkOLRtKqyGX52AYDjhnub8/8su7t0zzSCkJ4wyus+wPA69evaLrelIMhHkWEUjbUVGUWDAGwigUdas7XN8x9Duc79Baylqs1SglgauhNse9BVh4BBCwERysah2DwkJuwWDbfkvPl/00Rfo1s6+w1rTs7YfPvexHb+aES228BIeKnNNleVZUo9dDKfVBWQrQatUvbJDl2pbrUe17UqtLuYccrzyY5reAwtYudMueUUqRUxKdgk2pznLtS5+KJkFegQFg1Q1Z+m77vjFmFfFcyoCkNt81yn2lpPjh2qeKDWpamAu1tufAiKhgAxSMtVKWpA21Ke4bZ3ElEdNMVJmaAv1uR995fCeaBkqDrpXTOFIqpCSBvVYKaxy+sww/XDPOosGgSkCrRC0Q0lJKIkyCVAq5WZuiDX3vGzAp2iPncRK7VOEnCHBYJACPMRFbudM6VpRBa48xnpIRO9VU0bpiFr2DNj5KTeROtE6qRjRhqmTYO+8oSUQ0VQM9NMK8mKmcpwnrJODXWqODItckzja6gVEKEY01kHQrz8jCnJDJQ1GV2IKmUmSMN9Hczmr2wyDzGpb9oNi5A+/u4XiamY8nYsh0wwFlHLGK9kPXeaByDoGKI+bE8f0dIXRcX19zOk78659v8W7g+voGrSe5NpWoRQAGKqKfsNvjreN8PpGiZxrPxHnmXGn2mY5XN6/4n/95S+c6/uu//ot//OO/Oc+jzH1GoZ0mp5GhP7A/7Mg5cTqfKTEynkaqAu88NVXCOHE2CecOOGtRFGKZSTmjlAg5CjB6+b77vZI1v+Vxf891yDdvdQE3P68tYc5XHejJ39nMFcsRvqx9gabCcsCvOs4n2hM7/cbH+KMMtsc36rc8r+dYFt+CfSHP9cNMyBY0kJcuNkEP/92ey6ePtYIVn3j/g8+oLwOrHm3a9n25to+F1A+zT8+d55edy29VRvLp84AtIPixfX2qDz63/Zqx+Qd59L+4fey8P++9b+fK8q0YKd+vfZxW/gGm0LJsLBl2pVCqAhlUWi3SgLXm13tHCpqIaCIoKn0nNmaH3nJz6/jxh2tevbrG94pcAyFmAQBMj1UOjUIbjfXge4PvLdYZwgRhzIQpoRG18RQiKc0SJAcRgluCMWstygoFW2st5QAhrrZzOQdyjqA0GkWuzXqsSlCF0njfsRsG+q5HayW1xTVzfb3jhze37Hd9E4+UoC2VSAF8P2CdqOlXNGgtFGNE/M5YS6d0o5tXiFl86o2jMJOLiFFaY1BGRDHDKGJp0zyL0r7vOewPXN9ct+vLvH9/5P7+PeN5pKrSaMhDYyl0OC913ADGWKxxLXBVVFUpzUYQpJ7eWY+1HmMcSouN5PI9tsxxF7D4+fFV67IS3C7kG237CWbcFlTfZugXZsCaZHnwOg+YACJwdxnLNNtNVG3YpYD6xtjVQvSh8wKwWNO1/S3nvpzv8l35MAGhgQ/LMJ5iZTxgSBgDtTy45q0Ow7Ltst1yrmVz/GXs681zufTJwmBYdBuWUoDH1yCJ+IJqx1MIcCGghUW1EgpUXQGMnBKQqTmRUsAoYfu4TtxSEkdqrPR9z81NXcU/z+czYZYSncWGcCnxSSXTdY5cS7OJTCKomKtUbChFroaYNbksDAojzgHWkVNipKKReasKkoFq9qk5Z1Rl7Q+xk63ols2OQVg8sbnJAKhYUXoRcNU4A+dpxhlFzIqYHCkJ+OitboY5IrhaciUnKT2JRQCeEAUMMcaAUvi+R4Jp/WAsruyJJM/ooo0igrgG5zQpJkqJK8gbUyLljM0Jayr7nWW3u+H6es8vb8/88v7EcZwoRaN9R1UaRcUaRRCfYGGGaBFzzDlzPp0AKVURa1navN+tf6eUV3aMb+4yWouNqHOenCfmOVLf31ESUDR/+9vAq9s31CYU+v79u8aMiGgjJSzWNlFc64AeELAaDD//8y1xnnj9wwHfIU421uKcxlr5/lqYIlKKsiSzng62v5Qt+vGyqQ8/96Xr1OfK5r5Xey6h+rXn/03OafP7l6yY64ZJ98F7n7iOjy/RtsDCl7XfVVPhpf027XMmlG/ZLrWXz1tOfu/2rYKpP3L7K17Tn7V91r14uV+/qj1VhvarFwBqwfqXwEaowEqpVpZQ0Ro6L2KFQWtKiqQYMCh2fY/vDMPO8er1Df/5P/7GDz/+gOt75pxES4GK8w5TFcqA0ZrOW/p+aAtWg1ZNQHAKQnFGUzLMQTQdpnkkxoAyGt85yaJK9IGiMs0TMUwoCgXJdlLZZIOFdaG1xirJIHadb3oCHqVowVPh1c1rfvjhDc5ZQgyYIJR800TrvPcSxAm9cA2ml+yxNRYMbfGdqU7eX0QYx3GUf1NiNAZrPSkm7u7umOYZ13zjd7t+FU+8v/+Zt2/fSqZQg/eO/X7HbreT2m4tdc9UjXNisykikmrNRqcUqA1AkmBBSkusc5KlRiMl97Xl/6VU5fkRti2NeDQWN2DqNuiGyz153BYV/O172+/O7Zjf7k9YEflyr6vYnBqrGyW6KfQ3duVFE+O5R+Kh2OKjS17bomC/FW0U67+H2gpaCv6pzeJwyyzYPs+rwOcGKOMR+LC8v5Q+LIDCst/H/bb8bAGOx3PIRSekuUFoJYyeRrfPKVFLIsVADFObD3y79xL051ypytDv9vS7PbevXhPnwPF4ZBxHpmkixkQpcj0hJQnwlQTmMQTCPJFiIFdh/6RcSbmSaxXwTmlhouRCURVnxeLVWHmv1irOFjmLjohxOOOoVM5V3BjkemoToBU7SGMsKJkjtK5YpwArvpalkFXBakOKwjZJwRGMEeebnAWoK8JWKKWQqSgrZUwxCutCHGHsev+EkbOUdyhKUVilROdicaqhAZXtmQVhYKRcmOeE1jM5ZZw3dHT4zrHfD1RlSShSPRKLlJygDboBbKbdY6UURhlKkfKFeZxIOYtOSxtb19fX6/hayh3mORCjMGC6bs8wiCZL13kBX9swPJ1OKPUvrHXc3l5zdXVFyj+iteL+/q7pNCRubq/aGJR7uWhkWNcxp8zd/XtQicN1T0qeECIiF+KxnUfp0kpcMsrodS76GDv5pb2079VeNBW+un0divNbtiXrcfn9t2zfGW38ks/+Tjfqex73W9H2X9rD9rX37Gv7X/2KY/47tsdj/df2XWlZZo1k1WJOGLJk+JWmeXXhjME7K7X9RtN7yYRfXx9wXnO4drz58ZYffvqB69sbjHOi+A0oqzBKU2JG6Yr14jve910Tl0P84GMmhkiYIzlWKeXORQCDlEQDoOtwnReWgr5YMMYYm9jhBcS1RjQJinCpMVr85Ye+ZzeIfdrCIKtVcrrGaPaHHcMwiE3j6SSAglG4zkvwhognplKozXrR+O6S5dbbuekStDnn2O12IkZ5PzKOE3EOq/ZBatdoXKPM58z9/R2lFO7u7pjnWWqP+x7rFN55jFYi4DYLZ7Tzwq5YAtmcRFm/1kLKUZgUzjUrza5pSQjFW6Eu5QMPWG3PZ/AuoIJ68LntbxfdDvlbAIzl94dODB/LCm7H/oPgeH2vrNl1pdRaGvDQHeESvKeUHzAB4GH2f/tzATDk2rafW85nKT/Ygh6Pg5slQDPGrI4dCwNhARO2Wgw5tQx+AyEWgECpix7DUu6w7ZungJHtv4/PvdbmHlDK+kwoRPxOO0fJrXhSiViilBUkcggyTrSGBgpZ43CuI3eJru8FFJwmYRqVuj6vKCVGM6US5okwTaQs2fhSCykVQsrEXBrAIMFjzDO1ZIxerjc3oUHaXNXKUNpYqKVIBptCDAkpSnI469HqwhRBSxmEUqqVbUgJkNHL9WlKqoQciSpQc6GW0ipiFEpZ4eDoRXxyKZ3R5FxIsQEF6sIIWlg7VEXVAhYZ56htXsw5k3JGA6pKmU9Bk9EIySKDljk8lyq6D95xe3uFtpa708Q4J0JOiP6LQoOwFIxFG9sEFCHEsOrSvHv3Dmst8zyz2+3Y7/f0Q0/X9ZzPZ3755RdOp5N8HzgRbjydzhLwG0Xf7wghcTqd+K//+i/mMNH3nq7vefPDD/TDwPv3bzme7hjHEaUVXSlSHqKUzFPG0BnHvmSUypxPM13v6AZHLZpadZu3jZRSKBGBrLV8yKJ9/By/tJf2ndoLqPCd2vMUo9/4RDbtqYzHH719LGh47p3nkNk/u83OU33xEpD+edq/2536XmPzW81fC58KEHo8LUOmE1q5lhEVAXlrNd5aOmdJfY9rtNir6x2+s1zddrx6fcPh+oDtPaWK3pnSGm1l7slzQOlC11v6wa9OEDEk7u9nxvNImCMpZEpqImjaSt11K3nohwHnHcqaNVOcUlpV8KmSlZbSe9VqpuV1Zy1D33N9dbVaSKYYSUvW02iGbhAxypyYpjO1enb7Ducc3nlhIZQiCveliPsDoFogmHNuQMwlWFtU+VfLxgpkBQX+df4Xb9++Y5omnHPsD/t2bwvn85nT+dyuraw+8cbITF5rJueLpR4tOKVWUgiNKXGhWZea0FWjjcNZi2ssBaOt0Me3ZV1VbVgsz49DpR6WOGzFCGk6BVvhwUvpw1YEctnPp2nF2xKD1cJRA7WsY2BhjCzHKSWvgIIco5CX+8dGYX8TsD8OwB+ez4ef2W6/Pc81gNcKg3nADlh+f8ql4ilQYGuTuYAmixvEVjPisTDlA1bHo2NvyzBSzqScmo6Dwiq9gham82gFqkKMgfN45nw6UarCKIsyso+iKqX1qXUabaRMyHrXMvpldS7JWVwcSs4Eq4lL+U4thDkSc8alQkyZKQRKzpBnap4FODOaWqo4wpSKtsIkUmhiypzOZ0IIxBDJNa9lAwqL9wISKnQDnQooK8GpFn2GWpIE8spgtJVyJUTzQEANcYphFTQV3YPlPikj9HyF1Pkv5RYyHhd7RMMCLmQSRhusEeHKkkXTRERx21yCALRVO7TrWx/LPSu1UEtEGYU14Cwc9h25FtIYhSVSKjlFFAVrRDdjUb1V+hJ0xxB5+/Yt8zxzdXVFrZV+NzDsdihlOB7PTNM7Tqczh4Nmvz+sNrghZBk/1hDmyN3de+Y4st/vuL6+Zn84cHV9he8c5b8z52lEGU3Xd1hnhDVSIVcpqXHecT7f8e7dHajCbt/D3pKzooaCNqxgndzLDwG0l/bSfqv2u5U//BkC2o+1P9Nz+luXPyzo9LIg+z0mtSfLH/7cQ+6D9sJW+OO0ly/u37796jG/BIQKKSWoS7azqat3is6LV703ht57dkNPzZFaHf1uYL8fGA6e1z9e8fqHW/p9D0oT4tzqlYVWXWomlYS2isF0dL2X+ucUmabC/fHI+TwSQ4Yq1PtSMzVLsOC1xrYMu/ce4x3OOVFUbxnfnPMqnqaVIRehxAI45xiGQRapblHQT+QExSooCmU1/a6jlMx4PqNqhzNSO+29YzcMaGtJtZJqAmVQxlKrABtLsJbyZd432qxgbs650YbhcDhAgdwYCrapwXvvqbVyPB6xdhKxtgqd77DWkXMkxCg0YTPgvWvuFcI8UApiCuQ8tQV2OwetEL0MyT5bJyCN0aZF8yDfWct3VwtG2zh5qi3B7SUrfykDUFxECLdZ9gVgWUCGJUO/DYC343s7r2zBhEtwTRPgTOQomhoopG+j1PFT68owWKpVhFiuV1bJk9+XT/y7sAq2ffC4tGMb+K8MBDnRNYhfPrs6AJTLe1sxR+rFJWIL3Gw/k5vd6wIALMyFrajj9ny2Pw/0HXIm5YguUgBTtQYczliMlXFmlML6DmUsShkmY5mOdwJCWSvWkovjhIIyB5S2OCdlT0bplamQc1r1UqpVqCoZ+FIqypkVzEy5OUOUgioRgxWNEuuopTDF2LQHPGhDzBk1BYLROK2pWpGi2F564yhVkWOCUkV3ZLM00ihMG9O5iuOBrpWiNVWJqCK5MQuUYrFIXMdXC4ZLheb5weJGUYqAalLu0JwsVG1glyZVsbUUQVJASTmK91JWkGMlJLnnxhY6NBiPsmB7i24Cq3ImmVIiCoUzir6z5KopIVBLIqdMLhO+qzjv6QexaowhiSBlzhzv71vpSqCi8f2AMx3WWq6vr4kxME0j4zhireXm5oZSCm9/uW/z8mLrmUglENNMiDOlZl69esXt7StSivzXf/2f1XJ3txPxSZAyplwy2hic75mPI+/f3bM79M0it8MUEfTVuqxlQainWdQv68OX9lu0PxRT4XGt2++1j89r36b84Uv1Braf/5xtH7//vfQNlozLc38vC6Dfo/2eAd/3PPbvoVXxe7VvSXn/VPua/X91+cNfOJPwuE8+xjD42j74ataCksDBaC2WiC1QKqvAncE7CaY7Zwje4L1h6D219BirGfYDw6Hn+mbgb39/zZu/vcbvHFVrwiyOB9ouolmZUhPGKHzv8J0Tga+UiTkRQiLGQm1K/aVlRMM845yj1IJpQfBS3yv+6EemaaK0IEGYAYvFpCzArTEMw7CCCgICBJmPvWW5chEwNMQwM45HnIVSe1ASEFlrhQadsny8VnIRFf0tc6KKspx8vkKKogtxPB65v78nxYQznq7v+Pvf/8719fUaAE7zzDhP3N/f472n3w0SKHqLUnA8nSllpu872Amrouv8mqmj1lYKEtdgUzmHbQHHwghYhDiFjKBWIvY6Dqu6BCjLS4/GmAT422z4BVRYArNVcHBlD4jVXynivGCtXdkNz83n20z9lqkgP415EGKjztdVmDHG/Pyz1gI2Hj0/W9DgMXiwbLswKh7/XPrhoW6BMQbVstyhMUgeO0Asn98CJnAJdpfSiW2fLmDN4/eBtf59+dy2JMI5tzIbHoAkqo3ZpsFRSqaUi6hgjFUCXy2U936Q/k9xpmYBDKBQU2IOQqVnGQ9aLP+Mujg1WAPU2IDEjKoFSqakJFl0rXBtnnLWomrBW421V/KMG8U8R7p5xhiPMobzOJGmkWmcKDlilIzFzjsG67DGME2R0/FMnCM4YUGJBkulOEUtYldYcoGUyEUTAVWMMAMa4yY34dMFxFQI0KCUxhpxalgsZKWPhZmglF6B0GWcWXthzMSSRTRSybEWkGiulXmeCbFQMRjToY1hGLp1DiilopXBOikH+fntHVZX7ODIOAq1WUQmjvcju3J4MJ8qNCEGscAMAUIg5drsZz3OeG5vbtnvD4zjyOl05Hg8opTi1atXvHr1ihAS888CFoUYCWFG2Z5xTJzPZ2KMGGPY7/ccDtcMw3tyFocQpRRD31NqYgqZcRplrHUdcM3x9J5ffn5P54U95pQCDTHmR6VLHzz2D57j59r2/ee+vz9n20+2Ch93BvzE5r8CIHlqHt+yzX7tcX5b8OZ5h7xvsvev2Pl3BRU+N5P0RwoS/loL/OcZCh8HXz5O+3z2aA/29fWT0x+tPdlDm2v4PYP7xzWrv0V7DBhdXn/6td8O6Pvg6Dw3jv9sY/Br2q+5xs/Z9rnPfM62v/WYePo4YpumlF6z2lrpll0vKK1w3tJ1HZOTTKU24HtLN3RcXQ30e8erHw68+vGabmfRRpTAa9U415GasnjJhVwz3lu63q8BUM4iVDaNM1TougFdEr8c3/H+3TtqrfRDt1wEvvd0uwGtdVvUngjTRCm5ZfzE7i1XEW0zDVC4Ohzo+x6oIgg5z+L13nuGXY+i0lkDJZNzZZo0w9CLQGXfUUphnie0saAkyxtDIuYCjdq+BGqZLGUVjb2QUmYcR+7u7nj37t0KKgzdwH63582bNwCitTCeUfdagocQMM6y3+9RCt7fveN8PuGs5rAfcEZTm8q9qjCehO69ZK3Fy30pX4FSpOTBe9/E6SRrehFR0FyypEituFbtc7kF8JdxuwTDi03kw+B4yZBnxC1hycpeAHYJzvOauZcA3D27ZlJKPcjkS0AttokpTJSNWGNt4MoS1G8p/1p/aKv8+Hn8GFMB9RDc2Ab2l+u4iDiWVdDvAiQsYMq29GHLJlgp9O295bqWfl+AggWMegqYWNgvcCmxuAA7+cHntdZ456Q/H50nWjUBxLKCIpIV1hjnubp5RcmBEiMpRVJV1FzIeSbHKFaaKaFqxWqFsWYFtRaNC6P1ynRwppXRKI22DmMsu0GxGzrmeaTkLKCJghgFNBnHiePpzN27t7y/u0drS991aFVRFBwa7TxWG0rOzLoQ58Cck4AhugoTA2Fj6AbSKJBzVgqthMmglRIdgwyxJGFQOSnTKqUKCEphcbqQ+1ykRAlhHjnXCdNjEkaR1hbnzDrGUxIhXO2ElWW1oebCpDTTNDLPkTkW5jCg9R5jFHvnRbRVqeY2Y0kx8vbuxBxnrNdc7XsUCms9ipFxGnkXIzc3N/TD8ECbo++GtXzseDzyf/7P/2GeAj/9+BO3t7dcXV1zPp/4+ed/iZOD1tzc3PCff/9PEdmdAzknmWutxjlDCIl//OOfKDR///vf6YeOYRio1dMPnq7r2nlUTAjc3Z0oNVCq4nDYs9t3jPOZf/zjX1QyP/39Dc53qzNQ1znRwPiK9fu3CoY/Zz9/FM7EC3vj+fa1cc0Xgwq/12L8S1Cyj6H9X3K85/Ypv3/tYHw+0P/c83r8+6+9Jx9u//2D5D9iUPfsOX1kkfd7BPXPtd/y+F8L1P3W5VC/JvD9Fsf51sf8FnPb1xzjW3z2W277rfZVF84uIG4JrCJZWIV1BusN3lti7xhyT1cdw2Hg+kZAhcPtQLezGK9Ji7d8o/yqRidWWtF3UstvrIgdppxJMRGD1Cd7q6mmcE5Tc0iY0VrTdZ3U/luDaRm5cRw5n8/c398zTRNKKfphkOeo1YdbY3C9LFqNEYXzlBLzNGJ0pTsMDF0ngpGqohWEOKNzwTQVcWPN+nsMgVxnoc0bLzoLvRGjYHVh3Eg9ccsabwJx5xyHw0FUz2NlDjOn42kNfne7HZXKOI6rLZ7cm8LpdOL+/j3aKG5ubhiGnlol873c/xBCK4GQevOVkWA0WkFRZQ0UrXVr9vTysxlPNKTi8esP5jI27z8UQnucuV/KH7ZB9OPa/62rwVaUcJtxXwLxLbU/xYkwnqlsAmHEzaM0pkrXdTjv5fxrpZZKqhlUefD9tbVk3F7z9rrLho3wgFXwkTl8AQAWMGD53lzZLY8AgqU/6qYPn2JoLue27aNtX24BlW3JAzzUclj6DAo5C0i0KPJrbURocHNuFRrTxYDV1GyIyshoKBXd+mUaR8IciJOAAVYrnBNhvd53a7DtOy9lLClRi6bktHgfUKuIIermekLWeCdgh9WFSRWmqZBTIMUJSsJYQ+fFjtE7TYiZEGfOMRFDwBrF1b57sIZxzjadCikXUrXijEaLEiNagzHtedJynSmJra1oM4huQU2VIvSFR+PiMmbkJ6/3UWwdpVTGaIXRFlVpOhYFrcWxZrfbUWolhMwcIu/uMrXOxLDjNmYOQ0/fSRa/7xw313tyqdyfZ1IRYMs7w831FbvDNffHE/f3R+7eved0PtN1/fqs5FoJMRHavHk+n6nlX+RmK3n76pbb21fUWnj79i339/dYaxmGPa9f3xJCIITA+VyZp5FSnLh4VDiejry/ew/qhq7fAZm+d3S9lMY5Z3C9MNRCCOQsZTSDH9AWYpyZ58jd+yPGmmanK3ODVsJU+p7rwW+R0f+jtq9mP37j43/rc3gu6fut2x+q/OHXtN8qePi17XMCrJf20l7aS/s92u/LHPidWi3yFVuXzLZGG0XRCmM11lv84Ci1R9uCNorDzY6r655+b+kOBu0rqUZCU2rPWQJSzWJpp9CdCBWilTAJUmr02KbW7x1pDmIvN03UWpqy+MDVzS3WWXIthFaTfT6fOZ/PpBgZ+p6rwwFq5Xw6E1MW28XdHu89ISemaSKEmRQCNzcHDvu9LGCtUNNTnCl5ZhgcQ9+xb+UFlEwKswQMKJSxWKvEeaGyirIt+g1GXXQCSr7Q2WXBPQBwfzpyf3fPeBpX14rdbkfX91QqNzcijuY60ViIKWKd4ebmmtvbG5RWpByJSQAJYR+Y9V9tBPhXaqmvrlJ3bp0EDr7DGAdN+0AtpRA0oUXVFl1qGatPLDQ3FN4t7b8UKWOp5aF44vIDF0eMBSTYggdLcL3oL1yE/aR/t/T/lBKxOQcoJcF0tuUBOFFMbVnjjbUilUJaWSerrWILvhfNh7VOe/u4PGIpPC5/gIdARK2VsnGmeCDguPn5sLSjruUDj2nZW5BlW9qwvL+AC9tz2epXbMGLhwKPQrvf7nM5tDYapS9MEvE+EXaQ0hVt24J6EbLUUI/Sl3OYiWFGK0Qk1Aobp9YMtaCprfxGCDMGKU0RxpHMT8aIs0SOUJtjAaVSUiLHQK2JzluM3olLTMtgK1VXfQONoXM9erWgTMQQV2FB0RoRq0qrNNZoapFynYo4Y2hVhK1gwOnFsaOiVEGp0jRO1Qo0ar0F2+RHyn8q1i7MGtEfQBW8sdiFyg9oCjULa8U7S9f11BpIGXJVvHt/JqckQMNh4Ppqz/Vhh+96rg4CKoSYGO9HQioY1zMMOw62Z+hFw+Dt2/ecp5GUk9j8OrdaoNpVfBJOp1EsOZME+7evrrm6uiHGyP39PTFGrq9v8b7j+vqaaZpBwfv375ji3HQfFHfHI9palDEMQ4+xDtdZqpJ74nvHvh9QpvLu3TuOxzPlmLi6umoWlp6UZsZxph9njOlRuq4glf4d9cxe2r93+8uACk+1P+oD9fi8HmcGvmYfL+2lvbSX9mva7zmnXOa/b2vV+6l5VTK3QLPhUhUUS0210NS1UfjOofRAN1jxQ78e2F05bF/QLpGJhBgoVVOKXhMBC6ggPvOSeaRUSlNRz7k2yrDHVMOsYqtVTnhv2O16doc9b358jVKK9/f3TPNIiDPTPBJjoKqCNZqu82ilSDGSc8F13VpbvpRKpBTpveNw2HFzc80w9FiNBCY5Qc14t2O/38n+aLXVTSNBG4s2jqq0iCzW3CwGVXMTkOBLb7KUS+C32ErO0yy+8NO80tQXur42mmG/4+rqir7vUFZJZtVJMDwMHTEnahRNgr7r2e/3DMOuBX+ig1Bqolax8NTKStBoLb7r6Pwg9OvmXEG9sBXUUkvRAqjahOXqE8HtdowtPxcXDrHby6WQchNqLIpcLnaIUhIh1HqVl+D3Qu1f9n0+n0U3YxOMb8GGNM/EeV73m0xGK7Xmokqu5FTQel6ZDMYalLUo/ZBxsGVVbDUVHgAE5enyh8elEKtOSQNZlvbQIeMhE2EFo5bSiEdgwbL9liHx2AZzq6OwlCpsy0K24Mn2HJbrXgCkUhb3jA0QtCmfSEnEAFGg2/lrI3XuioqqVajtORHjRIoiqlpSJGrVREgzqkiJggaMatl5VddjLX2nlcVqg6miLRBDIOUs5VY50VmDf3WDsQ5tDWEOHItYtiqrcLZD7xB9iwoxRUJQlE5TWkVDVRmjwGmNd6rZMEJRkEuhImO6lIo2op+gtOiyWCdAQtWKwmIrWVnm9FqXMd5sdDd6JALyiHOMaqCgaddecpRnEL3qniglzhLWWsiKGOHubiLOsfVH5uqq0PU9u6Hj+mrPHBJzGJmnkZAqfV/xvuPN61d0vuOXt7/w/njieH/EOIfxDt0EOYU1o5v7R+Tnn39mHE9M8w+8efO6AQhTY44Fbm9v0VpKtwqFOUycphMhBRS6lVScVi2HXntKLhyPJ0I4k8sNVzcDu4OnsiemmdPpiFIF417LdkZhrWaeA9YadntPraJ1oa1Zn8MlvvgrsQle2h+3/SVBhaeC9j9Se0wt/PTDfim3eGE6vLSX9tI+1n5tWRV8Xx2U5+h9Elh8SDn/nk1J/cNyBpSWTVU1krOmUNDW4DpP11m0Lrje0e873ACmCxQSqSZyrSi87BfdAIWCQrJ3uVQKtCDiEngZo1CdJZYWMOWEsYrBeg6HgeubK66vr5qiuCyaU06kFCklY9Si4l8xSmO1wnsnGTdtmIPoE8QYgUI/9OK9fthzOPTomgnzRMmWHCNAU6aPlFxwznF1dYXrByqKVCohFkpFapedo6gqkUe7e2uAndOa9XbOATAMA4fDQRbXQcCM5X1jDdZbQGqzd1cDKSUO+UDOkePxnvP5LPTtqxtubm+4vbnFWlGIn6YzuSRyjkDGGYO10h/GdnRdL/1iLFUZqIu+wOOyhjYmimT1nwIVlFbrtW6p3Skloa834cat+8MS3AoLQfpldTEoGa38A/BArmlaQYVtycRyT3OMkCV7XEslxfQwoN8E7dZa+r6nG3p8c164UNDL6tCxCl+ufXIJTEp9rOvAek7b/lmuYzn2Nvh/DEzAxQ1iey4lZ9Jmf1tgYBlP22Mv57SwLRZ9jS2QsAj/bQOuxYpvyeBXynrM7f1Tm/KQxXGlNk0OEVdEbBUrpFrx/Q6x+5QxEcaRFGZizBjfzj9lShEgymmamGO+sCeUlGGIo4RCVcgxrrojQo+Xcqd+6Ol3O5RW3B+PpDyhlEFILqKHUGXQyue7QXQWKKSYCDFQS8XqgtFVhGyrCMeaWgVYaCVNC8tAqSL6JdphUiYVCOlDFssyjpa+N+Yy7ppfStOZkHm55OVZyqI1owWs1Y3ZsLhZ7obr5sgTCHPiWM9YhM1xKJmuH/jhh1cY16PML/zz53fcvX9HiBXf9fTDwOGwBy02wHenowBaUQBFZQQgyaUIqNOEJu/u7lhAzNvbG3a7XWODBcZxpO8E6Ewp0fc9IQdSmttYMsxz4P5eRB5z2VGro9TIOImob2HP6x+uuX11hfOGf/7jZ+Z5sfqt9IOXcpi6AJm+PQsLgMODfl+ek5f2V2pfL8r5vdp3BxW2aPC2fS/k7LcBFL7+vBd7ncsi5rKIXrI7T7cXAOGlvbSX9tdsv/0XYGUR6FvqzEsTaUspgU5U7BqEWC2ZuN5bMArlKsZlUHVVc9dWaotV1pSqG3VXsn2lFqiurfREXV0rCXirq0yTLOrneSJXWYRe7/Zc395ye3uD856745F5ni+LdUTl3jXdhSXbv61bjyk2DYMkNcrWiN+8kgDKOQe51dnXLNaXKazWj/3g2e93knHVhpiaonupKN3qqZWGFgSBZBcXq8ic5HW/1PPTAgsMh92BaZxFALIFlLUxBZSClAPTtIDuF7bDbhArycPhwH6/b8HlQwo90AAbvQaVXddJeUQLptvt31C1F5ZCA7dqBaUpubB1dliaBKBFSjyq2DouDIwY53WbDzQSykJnNx9YTFrdwSaLnnNmnue19GEBIFISAbgwS1ZWL0N6c44SvC+lH7r1sdC4U66ElLCLRelG2wBYhd+W1y6Z/rK6TGwBgeV4W+vH7f1m895yHVtNg23bAieqVmrro22JyAKQbAGRx5oTy/kYYx58NqW0vvZQuBFqkSy4aFkqKYnCUGohxkCpl/0u51iqAgUhRSgZlZOwEsKMrRUUYpW622GVImhFjAFtvYwzYyhJUVIEZB6qpZBSpjZRQe+tsAIa/mWNpfcdVEg5ockYo1pALqKz3hn2Q48zhhgTuUDNlaKa7ay2bUxIqUXJmRAsKWZhAjgnY6gmclaoQgMlDEpv+o2MNhrXrB+nkAkpijNMK0NZgAilwGjT2EwNtGoCpqoKc4OsyEX0VGpOkCslRpTTGCO6DyYkcqrElJCyHofTBmsKSkXRmWl2llpbhsPAD697jPVUZalv7wEtbKmc6XYHuq7j+uqKXAvnaUbKYBQU0RHJpUCpoE1bq2uOxxMo0YdYXHdyFmFaYUgJWJqbuGZKhRhS67vE/f2xCYNmjDnQ9yIGHELg3buZblcZdm+4fXWNMZbj/cgcEiHOGKOwzoodplHEmIRZoVWbe562fn1JRr6079l+Najw+EvlS9uXbvPxh0Jd4n0Favv3Mx/f7PnRG3XzulonRDmHhyjgl7VtJk6Uv1Wr5azVPjqPinhmP6QLPkYdP30u2+vZ/r49zsO/n1vjf/x+fYPAYFnIPD7W5nWg2Rp9bDeXhdUDavWvP8MvbE/RZS+///r5/TI2v/ZZ/FhA9/x+vuZef3mZz5NH/qws+lPj/Pu1z7muP3OW4LddjHzrfnpuMistgFXUIhzfUiCrgmmva6vRXqGro+sNXedINZBqINfUFq6SZ1NKLA0rFa3KOttUDAuQYGjK/7SMp4aiKyGeGMeROQS00gxdx+Fwxc3NLfv9FRVZNNYis5iqGqMMh/2BzjoJmiqEODGFSC6VamZMsWKvuAaAhlIqpXmoUyq1ZMI0Mp3PKC1BstaaYdhzdXWD7zpCTpSYBFQoCOVZa3LMhDmC1SjdLPNqo44X+a7b1uWXIswHtdPt+7ni/CWALqWgrcZ3HTlH7t+/J+WI0Zqu77m6usJ3HcYYsdnTmpST9AkVTZEspZJablM1KleqAWs7lPEoZZoIXqPX60tmWuq4l3WDfD/LYrwNo3oxQpPzzdT2b0qJMM+EaSLMk1gKlkpmQ/9vWXo2QoAXi0WFcxGlxYUEmihiAyGWLHouhRQSYRYAI6eEakDKVuzwcVANtMBbavw5ixbFbr9j6Aesc81B5KEd5kOWwlJaQDuvhd4u6xhrNOiHtGuqjHGKQi0lBBtySGmp1cqGoVAKuYizR239VheNiFopVdg+KMm+a2PQ9SKQuIh/Lvf0UtogfbCU3GwBkKXUQcpStAS+6LasbIBjjGu/iEvMhX0Sc6bEQG3skZKijM1a0KrSe49RBWsqMWhCFoFWZQ1VN2yviEtE1UZcI4oAC8oaDEXcabzHNfvEbp7QRyWARhuiMUY5LxTeddSsAIMthawKaCMMhHZN1LIG+spbrBHmk9FaHB1SpqRALkn0HrS8n2Jo22uqscK4UoZYqqzPlkC2LM+R3N+owFmNtnKOaFDVknMDyGrBGiUlIa0eJMaZXAvO9TijGZxFFREiTWGSUgjvGTqPwkAJxJiZxhnrTmjt8P2O26sdlFf0nefuGDieJ3KJlDSjjMNYAUdcKuQGJqhSMVrG7sJiUUrmtBAD9/eifeOcY5pmzm0eN9ay2+25dTf84x8T1lq88+RUW0nSxW5TRGwH/PWerjekFAjzidNpZLef2O8d+73oRByPJ+7vT8zziPWK/VWPc+LqUbOMlVovwDJcQB35/WHc8DXLkufKwD5/m99hJf7E+X1N6fn3bg/Ymw/itodtfeVT518/+OW7row/G1T4FD32uW2eCwC2SPZTx/jUAvaD99fDqMvfn9rH+p/nguzH/27393lBy9MAwLJCWU+0/ZufOZfHrz3ut6fZIA/3sZzL5Tye6+NP3dovDTQvn1cf/K64BMRL9m05iQc06ccn9zgTsr798BweBkNfCYCph2DE43H6/L7KM68/nFx/HTXt8qXxOde0rT2FD+tbP7bdU8f9vM+2LeoWUPv87T7cx0PQ6On9fA7w8Pu3z73n36vs6bl9fc6YfL7vv/z4D7f7dl95z59ORSTVMygDGGoWj/ZaNLVKUOE6S8WCqvjeoUxFpYQqkUKSUgZl0NWQU6GWBFX2o7WWbL7yQKWEGa0vonkUI9m5kjDKii96rez6npoLwzBwe/saYz2/vH9PzpX9sGceJ9Ic8cbhrGse5jCOI1OITCFQUZR5RiHZ25QLMSdRjHeW/f4gAW1KaCphngjjxLDr6FzHMOw5XB3YHQ4oaxnnidNpBKXRxuE7yf7rKmKDVMk0LtlUqxWF0kTeLs4HS3Y75UipAWUSVkvWvlRFmDMxBc5hppRMTIlUMr33WK3xrdzCdR3OGCqV1IKRFCYJgEphsdfMsWK1xpiOpAxZa7KCQoGqBfxRGqoEbCt9oYozhAKUEn2E9bunLirrWlgoLdiMYSbOEzkG0nmmpCw14VyC8ZwyGRGt1Ep0KHLL5mpj0HZuIIAE+KXWVoLBykJRWkOpTONMDJHa7ES1VuRcRByulY/AEqinBzoXtVa0EReMHDLqGlwn2hy+8xJgApXcgn0BM0oulPywFGTJnkuGVLV+aeAMLWinkKqAENrIs2WspbiHAo4pJWK6iFIu4ApKUZWi0FxTmnaFMeZSztB+WFgvCxCyAUeW/liEL2uVflptSN1S61+pqkpwrRRaWwlcjZEypBhJCztHJdFIiYkUxFqSklFF9CxqjmI3Gc6E+cR8PjGHmZQLznZ4Z0W7YAMgUeSZsFqhtewjT8La0NZJFl2LVsKw7+mKa2CKaCykWAAtooJzY3HUDFUcbYzxaCMglLVGyqqSWCCCgizWsyVXAcrmGVTBtnOlyH12RixjY5gFyFCi12C0wmoDulKVlv0U0ZCpKFIqKJ0xWsag0bqtDCKCRco9FAZDoTgBJqgJqxW9E0ZYCBGVExUBOIvrGXqPNQOKQqmJ+7szOcHVIeG9Z+815mag7zy7wXJ/mhjniThPVAyH/Z6+GzieRo6nM7FEnBPQFl3R2oKS0osKpFx4++6eYeiJMXI6j6DB9x39rsP3nqvrPfldJqiA1YaYEjkJmJND4nx/5tT33Fxfs7s5QF85z5bzGDieAsYmdsOOfe9WPZZpmmQuCgHTH/B9j1KgEfZJLolStgzoDxOUl+/C9Rtz8935PddMH18L/lbtY+v3j13/twYiapXviefa03kzAe6eCzPku0utwMTDU1bPdr9S+lfd+7+kpsL3aB8u6r/loHoMXjz13m/XfusA7DkE8an2pcjiHzWY/D3aX6kv/mgI8+cCOt9qu5f265ss3gtV6803rmoCbVUCNQPGtUytykJzVxnUFgBuqvF1YSY8Ai9X4AQJHmjZu1JJTUk8xwSNheC6jsEJU0EhKvGxaR3IYlZq8vtuaJ7kEiiFEBinCRCl+FrEBk8cJmYRQRx6bm5u2O13svDMmZRmanNHGIaBq6srbq9v2O/2a4Z7yZCjBIPRRjdKuQRyuS7PZFmtzRSSsVyYVDklpmlcgcxSFsvIBsy0PqqlME8TFRFSO3R7rJVa5iX7qWgCfbVIwNUyw7rVmEpgu7AhNHLqYlGYq4gmLgtbpTLiAtEA+rrcU9bz04pWi67W60slrNcxTSPT6cQ0TeSUmM8TtOA75byWoeScqeoiLri6IWgJsrWJD5wYlvFVSuF8PpNzaUGFvghgKrnXIaUWUOa2YLwwFmqtzPO0Zun7vsd7TSYxjSPGaLqU8V3TBLGtbKRKtnoZ1Strg6fnpa0o5wPGQxVB0q2Q45ZJsXwuhPAACFiesa0uwhYkWACCZX9L1ldZ+0DzYQtGL59f9rmUoCwsCufMut+UUgOlTLMiFfp9mGamaRJQpwEQNVeopSVsNNaoFqwnzucT0+mO+XzPPI+kNBNjwdlWftLmIKMqCmEJOGvQylByIsaZlAJaOYqaBeCpGaXE/tU5265pKeNIMq+k3JwRgjA/lALlMa6itcOYhR0rn5/n8KDfaxagQ5I4jSmT2zzQ5jalZIycz/MKpKrVAUZJeQgFXUWEcmEAUApFS/lCMQaraguAFbmCqWC1xlmHM1buyVwIIaEVdN7irAEl5Ue1JMIsdrn+cGDod4TpTM6R8/lErZnDfg9UcswMXYd1V1jnKO/uCScRO5VyIEVMlXkOK/PDGN3AyCLzhlbr8zG1cgl5XDWlJM7jyG4ecJ1jGIZ2LyDnIylKuYqzAgaFEHh/957+Z49zmqurg+gwlMo0Rvou4pyI03rvef36NcfjkXmemMOEn906DgSIq+18/jhrpJf2kaYWCPuLN3s2c/K9JAY+1V5AhSeZANK+RSbupX28rTyNZ+hU20zmx7LTT7UPmDB/AGT092p/lXH7NePgj96+5Dr+Ktf8h2hVgdKNqg80KrO1ZvViNwZqXerJRVCt1qdrwbftcQZkncueYPyJGF+gNCCj7wdeX99yGA6gWHUUpI5brSUE3jmxnwxBqPdNuM9oTdf1FCrpPBNjAAX7/Y4f3rzmar/HaEXNhVATNQess1gj2gn7/Z6rw0Eo8daugdd+v5f6fOs3dHrJGi/s/q2FopyjRXm3ZmFjuCi4l1rJIZBCIIaIatsbpei7Dm0Mh92eYb8jhsA4TkzlzMF5VJYMei6JmhKUhF5LLaT2mqb54HyPdYuWwiIudwkyRXNAwBoR1jQsa4KcE7ksUoGLEKOIZeYUW5CVmMYz5+MFVAjnGVU29zcIMCTlHQ/LQaTMxmKrwtT0QB9A9AX0GnikJEHjkqF3re49xcI4TszzRIyp1Xgbus63rGVeBf28rxjj8L4FcDm32vJCTCIAqF3TErGSldXmUsZSy9NMva2WxfLeosOwrenebrd8ZgEEtvtNKbEOrEfPzPKZtVQiX4QNjTE4Y1Z3jMfaDwuIIfcur8+PNmYtrVlLGkIgt0Bz6W/vPZ0Te9jT6Si2plS891jTkUMkTKMwFmgsj5iaqGJsAo+VGGLTUZmbyKPGW43Rhqo1WjWRwMaMkRGYCTGLA0rNWCuBZEoLOANQUJpWz2+p1ZNrhlTX+5FzRsVFNFGy7iVDzpUUBTwF0WyxXkRnS0mkHEk5k6voMuQGxtSimIM8g7brWslXGzNI6YBDg8qoLMCEaAkIc0H6KQvgh6LkSkkV6lKO0YRvDe35rlgrz7q1GqUWxktqY3jCGsV+vyPnwOl04v7+npwifd9Rq14/r7Xi6uqAdT3HKTCHQKXpUTi3goE5RmJJFFVWZqgxAkaGIM/NotOxAI3n85ndTmx0ve+4uhIGlVYnxlEEd51z1JoZz2f++c9/kMvM3/72E1evdnjfQdHMY8CaCfqe/X6HcwNaK+6PlRgD8zyidcWYfWPe8cH3z0t7ab9F+wuCCguM/omPvSzO/xit1g8ye89NgL8mq6uU+rcFbZ/qkz/zl8y/a2D973rd36sJbVuouaWILoJzUk5gjG0ZuoLWkgnLJZJzRKny7PfLU0HT5YB6zUhobaT6vyZKFos4qgQmu92O6+sbvO+YQgIl7gUpNZ2AxjjQWvM+BMmYtuDJtExt13UUZL9KQW89r25u+OHNG5w1xDCTrAJdKClhncMah2nZ2GVxvGR0hd5eCaEF0ikTQya2coMlUAsxEuZZgvWuo/MCQJScoWS8NaCkb1MpRKCkSKFKXXej0ft+aNTzSpwnYgjUHFHaonImnEemZumngM4ZfCcZX+sc1nmUsVjX4X2P7nphAmjdMnhqc48u925hqIAEgykv97wVA2QR7IthZg4TYRZQJMyz2NXNApCkKaGKsF4WRwUBXyok0XJYKi20Nlgh9pOLZNLHcSSl3EAd085LFONTEneH/X6PNZ6KIoTE6TQyjmfmOZJSQCnVAqjCPItwpPeefuhXmrz3Hu894zjJ2LIGpTXD0NH3PbaTYLofepyRkoa5lWts2QHL39u2Ciuu/ao/ABi2QMMWFFiEFetSctGAgWU8KiVCjVsw7QELYgOGLfd2y47YOhOsbJGFraAv4p4otTosOOfEOaPrVrZHKZl6ruSSMKrinSfVyjxKn5cYCGEiRXGKKM1qtGS5FyklYoiEMmOtofr2/DVNBWu2opELQJMa4Gnas1mZw9QERQUYqPViu6i1B12J0TSWjZzbOI5rv8j8VgCD1gjKAHjXyXOjlGgPBEixUJp14RwDShuM9qQi55hDEtBuLV0Ri1nrFKqVS2gNKQnrRUqQxAGiVEXO0p9KtZKNxs7SjQHhvKGo0spUCrvdgPMiijjPM9M4EuaRlCb2w9/kOXGWu7v3zHFCW4VxA9Qqz2+uOONRu55cFTlN5Kqa448i5sW+NRBTIORIystY03hvMMYyTZOMcyuASoyR0/FE5ztxBMkyzrtO7CNzLhyPR5wT4cdaK8fjPTGOQAX7IzevDhhvCSHDccL7bmXoeO85HA6N+SLjzHvXNGqUfN1s1tMLY+yl/fu07Tr/15VZf37764AKT9acfGyD+kXAwvctf3hp2/Y1NU6fta8XYOF3Pgf4NNr3Ofv56yDwL+UPv2dTgAiWsWgoOIf3UrM8z4GcI7UmKoVSArUmUPWzRvElE3thW2kttHwwjZZfJAhttfLdrmN/uMJ2HdpYXFUMClTQlFY7PwwDxhjxqW/Z2LkF8q6JuCkFtQVjWmt2u4HDYUffORGQmxP0Tj5XWp3+hsu1ZDSXXqq1cro/Ms5iUSdWeYbCxSJOAqR5dSsIITC14E4WzawBW64iEEmjZHtjWx18K59odn337RqtteL2MOwI55FxPpNCRKlK13WYfd/umwSbxncY43DNQlJZh3IXUEGpReW/2fahuFDlW3nGGsyWlbp/cV0YmaZJSlMmYSHkEkmtzCGlRAkXO8mlZrY0Sz6lFegmL1kv9oSplVZM00TOla4DrcUJQDUruxDCJfDGUEvh/v6e9+/fi65GA5l0sxadpqnZ3xWur6+5urpqDITaxsUBayWIFkDGktJAyhmfE8MwMPQCYm3LDbblCMv4XgL25d9lLKE+BBK27z8olSgbEKGNr8fWmEtAvS2HWK05G4izfQaXbbZaC8t3xwI8LJ9bnpnlGAmYponz+cz5fBZgwfnWB/KZOI8cp4kYJsiZ6XRkPJ2I80gMI2GeyDGtwaS4ATjRZogyblLU1Gwba8GgqKJx4aXkQjd2j7YG76QsQBu1ur3EmAhzIOdLWZZ8d8i6R65TU6uM4aWsKqVmvensGrgvZRFTiOgk7g5agTJWOAgloZQlo1tw3+r4cyFnxVYEdwveGQ3FCDvB1IWlUqhKdGUMYpEIogcQQ2ZkgiKAq7cC6KSSKCW1UrWMc55hGNgNPWdnOI9nYpw5Hu+w7prr6z1dZzkej6sYZ997qlKcThPH6UjMoKrlar+jakvOCKiLzDFd55njDNOZPM2N3dKYMc6vfUkbq7kUTqcRpd4y+KE956XNg4qu86TUN+tTKSkrBaZp5u7ujn7fY6zmoA5SjqEyOS3AbsFaLSCC04yTCJAudrrChpDZe/vcvLSXttVZ+B7trwMqfKf2AYX+3+TB/L2v8zFjYVsGAZ8OJp+6b3/y+PObtz9jQP6l4+C3bJ96Zn4tWPZHvOY/b1vS0405sLWYU7UFiDMpB5Sq1JoodUaWw/qy/XN7b4v5yz3bBDgIsJBrJYVmf6bAWMsw7NjtdmhjqErjOkMxivM0cjodSSnQ9Y4QAqfTeQ3wlmBKMtuWlDLTPK1lCIfdjt57ERFMoYnQ7WSB3uQaFoq1qqBU84xXkFKQACTNhBBkwWocoolnccaufZQbLbu0xe0815Yx74WxUAo5R3LL/IVZnBKMMVD9mp0OcWFEJHJKrX5ak+LM8XhmGkdqKQxDh9UKozSqIlnepsSumqij9h60RSEWccLosCuocPlueCgCm5fApWZSknOeWy39OI7EOch1tH6Jrf4650KOEOcL2KOtWe+R1lrEtdZjpzVbXqqMkRjlXggoAefz+SJymRJUzfk0ofVbwhy4vztxOh0JIazBovcO3znGceTu7g6tIcbMOAp7xRjF7asb4JL1HvYD2kg/5VRIcyBpQ5wDlMp5nqABClvthzXjXS7WjxcbyiqCj1Uo75fngwf6CMtrCxBTSnNQeVTudtFbuJSPLMyGpY9CCOu5Lf8ugozLdss+V/0KpVa70QfARvtMjFL2Mk0T3TLGlNT9UyDOE7p6as6cTifu3r5lGk/kOJLiLJaRJVGL1LvHhdWSEiVnVK3McyYoGc/WGrITwT0BiXQDoypKO6BSY92ITkrZgyoCQuW8BXGaaGyzWV1sDuV5bP2PoZYmQFgFoJnzRKkVY0XA03cO4zy6WqxXuLpjmgLzHKhVUZUml7rJ2Ylew8poUYtwoBS+Ll9lAjhoDM0+FNtETDIxFDQR0KjatEhqEW0SowTsLQ6tKr63GHOg6x0xCnBydzxijG6sncy5MTRqE6n03mBmGMNEKhrrd3R9T60a6x00t5gQI1OcW4lXFEFUFfG+w3tx2ih5IsS4OqCI1sSEqhrXANZSKsoo+t6jVHu2mxaH946KgIfn+yNd59FaAFXrHfMYKDmiDXSdY9h1+M6h9G4tgSglkzMNKH5ZL/w5WgP0n1hWfPz+XZh2n7vdwnr6Xu1XgwrfMqu8bV9eN/0lnaTWCU+O82Hw+unz+/gxv1dQ/rUgx+8NEjx1Duugf3SvL7WY9cHfj4GGpx6ax4HXw7+fznB/Mhj8yDX8lu1LnolvgUx/7faP78u3nAueGgd/9va55T5/hmv+kufqex77c86h1iXY1xhtm9iZqJ7nnMklUKrUS0OmUloGrmX/ePg98OGx6jrvLK4IqrGlahU9gtD0BACc8+x2e6ykpyUIVlBqIYRZxMay+KHnIqKHOedH2UA5h5giU2MMDEOP85ZaMvM8UnPEdQ6jgOblnpttmrVGBMgau4BamEPkfDqJQKQWAGaxlZMAoZBiamrxUYCFkoTO3LKJ1moUzYUizpL5D62MYBwptbTFuV9FJrXW4oSBgAVhmpjmaS3B6Jxj13fs+g7fSZmFUNOdgAjGYaxDNYCmokTB/cnvgQ8z4kvmfNGJCI0yfjqdmMZx9bhPSQLNeRLHCqUMuthVJLPWui60YsqIyxPQKM+lSv/FGNfAbysyGGMWx4EkfbnQ3IF23ECY48pQiFEymd57jNWkGAlR2A3H45HzeaSUjO8cKLDW4ZwAatpIBnxhZdRaNsCbJoTA7urwIMBf+nHLNtiWG0Cl1Ga/WS/B/LLdCmY92ueF8n/Z1xZMWDL0y2fX568BL9syhi3AsIAdD+eCD0swl2OtzhDGrCyUFKJoThhDZy1GKQEXaiWnSJwnzud7jvfvyfNEirO4dFAxRmONpuQGJoCU/rRgW0AYGRelKAqKrFRz1xBmU0wiEipjUwT8llKZotp8VRd7zlYOoUtzFdFYZ+mRrL/3i4UnDYwQq8NSM7EWAQiL3H/nLYvwZuWi7RGjiMLmIjoLWmnRZWjzo9JSYqGVAt0swU27nw3E1Kp5higjjhe1uWHUQoyFUsU+1SzgiLZYLWv5UhIlJ7SzDL3He0MpPff398zzxPu7O3LZg6LNnzDPEyjRbNgNnTCjTjPzeMRaR7c70PsBra2UeZ0KSst9WBgAIcxSBubzyiCrTTBWq4vuTAwBawzeu8Z6ku8F33nmMFOT3C9jRTxTKcV5nOjPE53v0Adhj8QQyQl8ZxoQrTBONaeX0ubzy9y11Sn50vap9cavWY/Uyldly7/nOX2L7X9V+0JA4RI/fd7uv+Tafs067qtBhQ/LAb6+Pd7XczZ3D744nt3X9q+nF5nyXVWf/cxT5/Wt25eCA0+9/6XU6e+9yP/Y/p997wsC0OcC5cdB53Zf223UBgp8KvD92LG/fmr+/u1r7+vnjMEv3ff3nJS3C9fHjIWn2/Mo7gef/Jqx+wdq3wtc/Lx+/vXt8Tz1KfDwufa1X4aXwINWnyr2ako30FkVJGaQOt7LCuAS9DzIzK5BiVCkF9p9XYKwsvi/i2uEMY6+H+j7AW3E4lJpzTxPjNNZaqZrbuO5rLjGQvVWSuF9JxTp9lpIEVUr1hlqzZxORzqn8U4x9HuM0YQgWXZtFH3XrPlUXYO5EALn85n7+3tiyvTDIKJ1VqjUuUo9d0ozIURCEP0DATtEfTznzHjORGspRRbiCoWpoFVFUYnzLICJAlUttoEaRsu8PE/jmvVXSrFrLhW73UDXd3RDT9f3dMOOVEXLQKOo2lCV/LTQWH7UJYu3WAgudPolWC0lU7Ko56cQmaeZ0+nE6XRiPsv5hBAYz6JlkFNpQp8ep+ta2y6lCwVldANaWjlELE3Fv6xlDSmldUymJG4Iy/gUACq18xWLyePxSAgJVdWjfdS1TGIRr0wpcT6fV7BAW8XpfCLFzO3tDdaJXeJ4HokbvQVjDKfjmWHo6YaOWi99tdUy2D5HC9i1PFNL+cNjAGHbtvtZv9NFhOSDZ3v5e3lt+8yt/fvI+WEJsFYLynYOF5aIhDneC2NmcXpIIazgkvd+Le8Rxkhh1hpDRVVI88zUHAe0AqMqc47S7yFAzVhj6bzHGZkHjNJYv9wnuQ6rTbN3BOMELDPGkEskpJkQFkHPQoxJ7B2db8KMtd2HIuwBQU5RCmEJZSjqwt6w1sqzO07EGNagV+w/FWiDsQIippQIqwAmjd1lxR60KlIQN4eYL84j2oBRujmvVFRqtf21ihCnqo1FVChKY7SmVE0pGrQ8t4uuwhwi1hSccWAKFHAWUZmsGaORPsBKqYhRHI+a8/nML+/e0XVdu/8Kcm16FRpnFJ2z5L4yp0IME9o6ChptClUZnPdcHa6wzjQAtOPu/sR4nkgp00wy2jirDbSWMT/Vud0TYUgtZVXGqCY0aVbQWURwRcjzeHekc558GzHs0NZgjAgI55w5n89UJcDxItS5Bc4+XDNv10SPE28fPJK/W3vuu/vPkFj5mrXSZTXxhW2zwaeSKtu5cnvQb722eyl/2LQvCcC3AepL+z7tSwb7nyHw+7XtpT9e2kv7tu2S4QfJqEZyETG0St7mtNc5f2EbPLc/YF1Qbr/oC1CVQiOK/qqJKvZ9j/KGrusxzqzHqFqTi1gJhjDjnMFq2+qmI6hCiOLuoJqvO7DS35XSOCeL1RgDNYNVjn5/oPNWrOpCkJIOJYHg+XQmXR1Y6BSlFEpzQBAfeo1tdeQ50+rBA5BRtWVilWShUpwvgWLNaCXBjneiCO+MpTpPLmKHWBUUqrCetaIqiCU3K0oRQev7nsNhT9d37IYd/dDTdZ6u63GdxxhLqRI0sWglLDXljYGxivBxsUBcgq9tbX5KiZRT01EQ94nxNHI+nhnPZ3IS7YO79/eczydKaRRubeh8Ty1qFRHU2mC9BaVaJjgTUyK14DSl2ECBea3RhocJlpTKmpnOubRSh0hOEqgao+k6v8moRwkKlehxiODg3EpUBNSYplGCS+/RWnE+n/DecXN1zeGwZ7/f4Z2nHwZev35F18pYFlbHoumxDdy3fSxlBZKJZuO0tQXxt2DxY2BArBa39+mhsOP2HLbsjvWp3YAL22MtYqTLcRcg6THwsVhUwiUrL6wZYa2EeSaUjNdKtEyQMgbJfvfEyXEqhdjKY6iVSCJMM96KkKLYe3Z4L9nmB6CCWlwOFqeL3K67jd+cxdayNueGVNo1LbaQC7BjYLWEzKQcAN2eF/msxO+VUpNkkZWwE6xeRFtlHgnNyURhyCmjTcJov0J2GUg5ybGVEotJtIiAwqqXsi2FqUBRWbQdFxYUi85Lpb2MaWN5jgkVE1YrtDI4o1YxzeWeeWvX8eusY5wmSqmrPolk8tvea0GrgrcCfoSUmM5HCAnX7bCuI5dKymkFTPu+o1RhTMTm7qEaA0NAhQtjJ8bEOE7UulhWWrwXG0ilxO5VLD+X0h0Zo/M0cff+PfvDwNXVgcPhCtsZlEpMYSSmGTWCtWKFWhsoI6UyT7B4/l1FxV7ab9b+QqCCPMhfvNVL8PVk+xgi+Hv12acy69sM55cyQf6s7VPsgr/CdX+MnfLc+y/t36s999x/ThnQEviUmqEoyeaVzJJtkkTZQ9r2x/ZVH2UP6oP6YpYdtkyhFdosDucGrHGUolFW2AqZSi6yAO+6Dm8841ko+OM4EsJMSiJUtmSOBXQoGCsLzJoTsSasd/Teshu65gARGgW4Aovf+oQC+r6TYKaCNYZ932Nc1+jTwoYopUods3OAbhoL4k4xTUsZiYgsOivZ2S0N3Worzhu1SPijRHvBuQv9XgHKOXYt477fD+z2e5wXaz/fhDWtl2xpVQJ8oA3KWDBGghplNoyRyz2UALauQcY2u70Em9M0czqdub8/cjqeOB1PnM8jtVSmceJ4PMvfVSjcZFDqRK2sdfhKiZq8855SCnMIhBguoo6rrkBtfWwf0PRzzuQkfS7slIX2LgJv1l40QUopTffhjDZLhjoLEEVdPzfHmWkaub+/5937d5SUeffuF5RWXO323N7e8vr1K/q+ZxgGrDEM+30r02iWi+36tvPxtlxgBe10XZ8BpdTqFrJ9dregzgIQaKVXcOvx87cFBJZ+XF7XSq2p18fg3jIGlvNbgtBcZBwuAINqrB/dPuPb+DXGNIvFQi2ZNEZCTKR5pNZCToFaMs5qVHN7oAo4YLQ8U6Uk5jADom2wlPssz5czVp6fktbMstib5st9zqDQja2QibEQwsS2xGRxiXDerXNEyhliaGOuNPtcjbKgdGWaysp2kXIEYWeVlFtpg1i+gm4Z+kKuCdDr/Wuzn5ARciGrIiKQDejLedHS0KsApTJF2EXQjtvcRRSoWmUsyFPLIp5KgZRoLjdqPf7V1RV936Ot5fr6hr4fOJ3PnMczoTFPFLWxQRS6GVuWnKiloJRhDjNxTug5YX0PSjOFeeO2I8H84XCglMq7d3ciEKoe81rF0WKew8oy6jqZ++VnT6mZPMVVxFO0HjyUwv39Hea/FLtdz9XVjn1/AJMpZOIoNqVhjk1sU8rXtuzch88Mf4r2Z2AkvLSn218IVPh27SVI+eO154KFpzIej7e7vPbXuq+fAg9exvFLe2mfarKwhdLqcmkZtHJ5fupD29tPzSNC995+pi2ua231uC3eqWKj6L3G0K31tGgRjKtlEWCMLUPpUKoyjifu7u44n06r8J8xhpSSCAjGSNVAo8RTK50zdN3A4WrPYb/DGsUUZ2KchYJfCs4Y9q+uef36ltvrG1wLPGsV5XXjPKplO2sLDr13GC39mLNkyDVQUiJJREPfdex2uwficFopahWLvW7wGHeDMeZC824Z/AVoWLLjxhiUaaURVkQijZXXcqtDR2u0s1gn/amNQSnbyh4Mi6WkBCY0UCG1ayttQSv9HkNgHmfO92fu3t5xf3/P8f7I+XReFfTPp5FpkrroRfhuYarEktcgddF8qFSmtm3KmdTuofceqzXW5lU8L8ZITtLXwmjIl0BuE3ivwbGXa0UVYdooGc/TlFowlVvtvm2gVsc0Tfzv//2/iXNgHEdKKdxeX0m5SS7sdjvO3Qnd6vZDjewPh1ZLH9cSDbg4KchzcCl/uFCxl0fqQ8eHJYu+3HsJ2pe6+oXSrx9832/dIhaGiVKib/BcSdUWfFgCdO+93K92/C3AYZR6cK61VpxzDWjRTLUy3d/x/v07QpigZhRidxrT4lDicNbhrBfmRc6kcEY3QdRaCjUXfN/RdR3KaEwStoKQNSoqKlSSzL1SGu0a0yBrtBLngUV7QwRmNV3nHgB5XddJKU1j4OScGqiqKFW0CKyVIL2UIsAcrIwaVKVrgF7OEEIiJYEBSq6LyqNY8rIwPwqlRNFWMQZhQSlAo6uWdKA8MChVG4ixTr3iMKM0qVZoz4XRDiEYJEpMJAXZFJItpFiIITOZgLZFBCb7QbQpmlNFKZlQJlISAUijDb0Xy9aSIilHQqiMsRLrGe16uq4Xd579jvv7Y2MXpCb6auj7AdDMMVApja1j5LtE6wbqiZaDUlJ64ZxpJRmGadrqieg2Ph3jeOLnn39urBaP6wzDoVuBu1IXLYyC9Ub0LEpemQrbZ+ClvbTv3T4bVPgjDcinz+XTGglt6w8+qz5AFj+s631qP891yQvK9u3ac4HzU9oJy+sPgYTNtvXPT/76HAbGX42pAB8+j89lpl/av2d76rl/uqb00lQrZ6hUSlkybZWysBNaZrWyLHg/7zwean4s2WZFrhmrGuWapW5ZsnLGWOyanRYxxFjyms1eMtFxlvrseZ4pLVDVjZ4cQlzrvasSIThdwTbl8+vDgUMLhFJqgELOq6Cjuzrw008/8fr1a7xzhCgChLm2ADdLFt02X/U1+6+WZ9FuqOYV64TiO+zEZaLk0qwXM7XUVdCt6zp2ewEdvPNrMFKyZG/7oZfXa6WqCkbo0aaVYWitmxCj2DYaI6Ugxjm0dSzUb0FaWDUUtpR6+Wa4BLcxRsZx5Hh/4v79HT///DO//PIL79/fcToeBUgYpzXjGuZAmAT8WejcOWdyE8uTEgGalSOEKNn9UoUqvmRZXStdEACgEuZZyipaZj/GRM4Xy0NhAQjzJZdIjLXdGxHdXCwuJXssY3hxEdBFYQyEMPP+/R1lUwJgZJeoCvt2b2KMpJJ5lUZ++PFHbm5u1mB1WzqwLVOQ6zUt//yh9tFjDYQtQFCKCFguOiTbkorHYMRyHos1J1o/mA+WfxcQ7nEZhVLyzC2jd+nv9MhdZTmvRVdC+w67K6g4c77XpBRIaabkQGpOK9Ya7H6Psw6jLRoBxSwHSnP+gPog+M+NueCc2ApCZZoE9JrHUWYNpcm5tlp+0+rzJYOvG7XfGCvCpVz0V5z3TZhTk/OlL1IpOK/pq0MbKROw1pMLmBjRqpKb2KJSAm4YrammnYNuzx5S5lOVWtkVMi4Q5wsEUDBKo9GUmqlt+9rGSZXJ9MFkXUqhLlodDVhEWXJaxrewqgRgzZxOZ6z3AoZoxTyHBwKeNV/mIQEWoO8cIWVO48g0ZcZQmLNCWdEy0VbJVNKexRATiz2wMeIuUsUoBaNpmiACgNJGV86ZsTlQWGvY7Xuurq7QWjeHn7wyjlxnYOiYwsTPv/wL+/8qSo28fnNLt+vQSsBTpSDFhOuajkYpUvi1Ant/nnXSS/z0525/MabC5Yvr+baIbP3x6P1/lPZnKH14/PpzINCD7b6uQuYP2z6nHOSlvbR/t/ZpQPhRq6JOzyq6uAQkC6Ng/Vjbf0MdntyVsBL0SkGVcohV+V5X2bRZt5WMgAhao1tmS8olNDlLNltrxXB1wFnP29O4Lki7rgMv+4CNYr0SAbhCwVopr3j96hU3Nzd475v44okQZvlcjhSj2Q0D+90OqJxOR1Gfp0iwVUoTkESy+aWslmXL8ZbsuNRkF8nOOod3lhCkBn0BElLTE3C+Qxtxp3DWoYwSdwMqTXqCXDIxS3Ann9FgRCNBapIlAKztq13sQT3GOlBatCxKxailznl7r+p639d686bhcH9/z9tffuGXf/3Cz/96y9u3b9eyk+k8MU2z1EYbS83iHw/Q9R2pZHLL0uYsAYgITYp16GL1aaylVmEfaJ3ACvItJQsCbgCrXsY0CXV7EVAEqGUphxDK+jL2JIgMrUQmttetlEQgxyg5E5oug6IF7koRwsy79yJUeT7vcc4RppmYE0FljLV474V5sQm4pd5c1P2NlXtqncVa3YLji3bCVr9geW633+dPsRO3LIKlZIR23guglXOmNJbLSqHfqOAvoMLC/ljeU01gctnf9qHXSq1sIKUUmSTPR60Ya9gNO+arK1KeOd7NzJNYpVoN3liM00L/V+KuMfQ9nRV3FNHdCK2UIzf71oR1BmO69rwEKcM5npmnkZQzJTcdhVjQxoorgjFY59BGng3fSdkDShFjYJzOUmbh3doPWguwNcdASnEtnzBGgm+jBZh0xRBTFB2HOTSlA2ER1Fqg1DaGFLkufW6pQl4QZwp5GOmsX49fksCBpcqEuDAxLvCDohaFqrrNNZlYEsYacX8wllykvMB3kW4pYyqKStPaaEChAAwizOi9h1rFQWUeKQW0sgydZ5wiaorUmto1iCZJukvI0JD+1VnKT1KMGCPAidKgMuQs/aiNQhm9zpe5FGKS56Qf5Dm+vr7mcLXnn//QHE/HNtYT2nS8urplDhPv7t7xj3/+A3TlPB158+Mbrm6uGPyu2d5mUswNzLjMIx8+T3+hRfBL+8O1bwIqfDQIvUhMbl57NKyruqzRKk2a5cN9frw+VvF59Ha1+VmOUR68f8l6PXVtD6lZ8PHg7XF29ddYvHxde3htz7eHdF34GCPkuUX1knfbvtI+u3bWg0PweIL7nBro7bk9vj/Pbbve0wfAU13Pti3/P3nczZGeOsozrz/a8jsE+39tAOFDsPByuR8bj79d29J6P/zS/tiX+fNA6GO7wOU4MuQf0/E/Z+wun3vcV5WPTOHt2M994GP9/iXb1PW9r0lUfIzF9IktN8dbAGfJ9ny0X1VZ31vuj4AHFcWFAn4JYos4GdRKzYWKMBKUti1z2GNt3xa2FWomhpFaEt57rg7XkuGaZ6YQqYirhLWOmivnaSJEofAXBdSEM4rDrufVzTXXh2us7UipME+BcYykGIWqXRWdtTijmacT5/MRY+oaOGok86+NEQHFUsg1U1BYY1d9hJQCJRUUiqHvJYgFSgpM5yNhnrFOAn5JW4KVAnNKCmQk6DVa3BtyKZIB3GRwjTGgKroqjLJoDFTIRUnfWStlItpBNZQqQmxK6xas0ECkumbAl9WGsCMSYZ44He+5e/+Ot2/f8c9//MIvP//C/f2xBawiiJdSodaMQpFKobSSkKqE1mws3N/PTPPULEqFaq2rBNjeW5Q2pKRBST25NVJiUopYVUowJsHbPIsGhmT/K+M8klITq6OulpbOWQmQW9a+0rQeGlsvh0Z9L4UYkgRESqz2lix0CImQAnflnhCiAFhVob3D9B1KG3IqvLq9YbffQcnM47TS9Re70WxlfGfnsU3ksGoozUJw0blYgihZ/2m0kmfIWyfPWZV7VEppAXUrdViyzrVStNTnG63IMa4rH6UU1jjR10AAsIoip9zKKyrFVbTVpCYemJsgYl2ZHRqDlNmgRFCUWqgZQi6EXImlNrHESA6BPI8CehmNNQ5rtLAJnMIYATJzTSgNXefl9pRCju3ZLJa5VGZgGkXTY5wncoUYEykXVIWqNBrRO0BB1Qq0pihFqhVVRCS11EQpqVmUjmgrIKZ1zf50jsScVlBBocCkBoYodDZQCjklYpb5jEX7QGsolUq+fKVlmSON0hgrzCYQgK8gAF/rYFSV56aUTKrCOHDGyutFdDOMknKP2sCf1PQJnHUoCqnA+TyileLq6qo5Iuj2rGesBtc5SoFUsoAufU9VijndM04jFYMyjmHwHHIllYkyS2mcKhkyFDTWGXa7HcZGxlHEcnPTZhGXICmDygV0VhjTgzHoxpbNNTOFiDqd2R9P/PC3n3g9vKEC6b8j0yi2r9XC7mbPlbkCp7i/f8/d8U7ARy2AhXV2BRJrqlQnopvCDIGqti4pTYdlw/i5fF8+zfJ7bq29fhV+KYj/ke1/a5bC9zjer+oLHhJ0PntZd9l6cx7Pfe7z22M9ms9pvwpU+JwSgeVKtqGmuqyMN5/cZpTrw7//f/b+PMy2LS3rRH+jm3OutaLZ7WmzgwSSBARREETpRMXmYimPqCXWtSxbtGxKpVS0Cot61KulYilVt1BBURNUCmwoRK9lCaJVSJuZ9AgkmSdPnm53EbGaOefo7h/fmHOtiFgRO2KfvU+TecbzxI7Yq5nNmGOOOb73e7/3vcBxrBfLFwMWBurr6UX9WcHLZY6lbOmcm/Ayrz94u0ywtU2P4JKfP/F6znl8bf2Z4ZXzF/7364uT/XxmycPxQ94ADjaBhWHkXGbMndh03tje+OblrudlwJRt/z/v+68U6PAo93PZ8Xj6+w9+Pe7/3XwGCLk+tu2b2E6rl8lcgtyhPOs0sLDexsXG2vC54/fo+r3z2llz1gV2u+U4LnMtHnRMXQRQOLttzk8nPzuI+Q16DAIoCJ6kT3dKASCMVmXhLZ/TWongoNvBqAqlDH61AoT67/sVzmoaJ5nio6M5d+8d0PU91onjgbWO+dGcxXLJYilK/toYdE5UlWbWVEybBqMNwUf6GPA+ia1cAHLCWUfjKhSZxdEh3d6MycRhrUIV8crBqi4ETyIJU8DYwRkdi9RUxyJsZ4wmx0jXt3RtS9cuSTmhTAWpR+UkNr1ZAIWkJegzQ3mIEraHLZT38UfJLG1RqCz9mTICAmWDwqCQGueUlTjWaYUIv4k4GyoLuFPcPQaMLqdECJ62XTGfHzGfz1ktW1aLlsODBYvFchS1M8binIzjmDK9lyDdOYdzlqq29L4rPy17e7vcmFzHGEPb9kxLSchq1UqtvRNL0aqqyVlU9g8PD/E+orXUawubQajwXd+Lv33ONM5CjPSd6CGkaMcsPKwdGWBNgRd9BiktMFqNivEyrkXrIyWxK8y5xXsRtMsKApnFcsn88IgnHn+cJ598nLp2BN+ToicquUc0kK2BWIuDSKiJbs2wGNwURIyxBEAFq1Nl3rN2sOcrLJwsYERW8iQfBBlV+dsag1bQp4D3XekzI/deduNnFQIqhZiJIdH3HmUUaDUK3R1zssglCCOLdgfiUpIUdCmy6jzLtmfVSykRKaFzJHsvY9MkjFPUlcNVBm0VvvOjE0ddREdzKREyShFiYDmfS2lN34nLQ8qiDRAgxZKk0oqUk+gFaElP58K8ShiySjirCqjhCEFtuIMkuYdzlvulgHOC+WVIrdgYlrKsmBIJ0cmQKiIpt0hpWNOViTArAfTSBvBaGAiUeyilNOq5yPOxMBeygE7j3JsyxExSaZzfKCUiPgcqDNpYsbxM4shSVQbnNEY7VM4y32Sxm0QpOi/AjHGWqm7YU3KM86MVXbvCuoZrV/Zw9YTbdxcsVx6iONRkBUppJpOGyRScWwKZ1aolJbHUVEoYG0MpT+97jLVo52TOyJkQPctlx8HREfPFgt29HW4+cYNIz61bL9F2kagCUUWuXbvGbH/Giy++wOHhPZarJYdHjqpxxCRWp7PZDGqxKF4n0FjfO+W5tn48nU52nAQaLpLk28Youl87+Uw9GUveb58PErhv2+b9tnNekvJB2/2S0Jde7RxjoGx++2xU4UFWVBc954fCVDizk15Z0Ok13z68s8lvtDfaR3Z72Kj3NqDsUeznjXbZNtC31/8fFkmDk+Gxa1cCEoXYq+Vs5NGodNEdqKiriVCbuxaQBWfwPU1TUdmaruu5ffs2t2/fJqXEbLbLbDaj67wACosFMUmQYbSlMo6mLo4LaggigBSIRfCPJHXhdaGxD64LKSes1jgrmeuhrjzETMiAdrhGqMdQKPRJsqCqLM5DCPRtS9uKHWbOGa1KptkP4m0CBkggKMfQNLUIHQYRw5MANJHzoCGgUYVRIrXtEDNkZWAAVMrnhsx8ThKQ6GMOHpuZsXXNfN+LWOF8PmexWIwq75suDoMzBaxp8psBqLUOYw19u0IZw3R3l6fe9Gbe9KY3kxK8+OItbt68iTGGu3fvEXygmTQ468hJRPFiCLi6wceERkpdlssl1lraVhgKcu0cKSf6dkUo2gnDcQ4BwVgmkdfig2OAvqHNsBlMDKKaAwghdpQ9y9WKe8sjJtMJd27d4ujwEO97bt68hrXr+vaUJDCOVQVkTAaTBIDZBBU2+3LTEnLUuyj317HjZp1p3XTsGF0coiJFS98LGGJMLjR+P352ENHLORFCxC9FTd9UAgoZa8f6fHImb+wvBrmHxNVB6PmUINhqA9ahK4dKDkIvjIwCKjpnmTRS7rMi0BELTT6CMmgnzg/GQG6jQBgqYp3GGLFfXax8AUbEBUFlzVhjkIWtMIAiVmuckR9bztnYSFKK2PX4PhCzWILGvBGAZkVSoumhRycPPboXjNeosDNSOq5RkXP5rF47rFCCXecqqsoSYyKEtpTmiFWtljS/jLtYLFqVuJukWBxhkkbb4hpRygxcYUxpLQyQdrWCnOgrN443AU0ipmgQCNtB9Aum0ymz2Yy71RG37h6I6GFt2duboHTDnXtzDudLEVWlosqiF2JdRUrQdVKeEoIATmtRUQ2Ibo1LUo42WJR2nYzpVdvywQ8+g3WKxx+/wZve/BRKJ+7ckWM8Ojrk+vVrPPHE49R1xTMfTKxWqyLM25JSwlqZJ61VuMpQNTVmw/lFyuI2kwmMc+BQ7jfcc8Mc+cY643XQHnFIuTkOLhq/vgKaCuvsmLTNv8tvtfnayc+8ftsbN+bxdjLz+0bfvNE+3NvLARI3Sx8uw0J5kH2+AXheph1ne8jvzb+lnZzftDIoVZGiKJ4brbG6wlrHbDbj6HDOql2ScyyuDJ7dyS4aw3w+5/bt2/RdR9M0TKdTyHB4eMhisUApyYLGEuhY56jrSgK9lCTQREorJFgM6CxCYVJ+4cQysJngXClpMMJOaNuWxXJJygpb1zTTCmcNTquRWivBt0cpAVWkNnw1Brh2tBeU9YCo7ldUdU1ViY3k8EzQWuqdq6JU3/WiZD+WDmZG+nRIWTKnRsTbXFVLqYa1ZGVKBrY4COizsm5ynQY9hdVKbBbFOrJnvpivXTVylpp378dMe13XTKZT6romxkjXe1ovx/zU009T1w2PP/YkTzzxZNHDUFy7do3JZML16zcIIbIWYRT6eEqJ6WxG0zQc3LtL17ZyzcljCcR0OiXnxPzogNVyKVl7BJTIWcpQdKGKZ4Tmv6lnoDg7ON9kLQz9EkKg95429RzNjzi8d8ByuSzjHq7s75JSKbnICWc1JkZhO+iAMgk1ZqXVMbeGk6KLwzFqcikFCWM52ODYYIqo5fD6cNwpCQtooO0P1y0VodFUgjtr3XgcMUZCFJvP4Cy2qmhcBXWFLTaQCiEC5CxMF8pvYzTOWGpnoKlJakYwid5C7luMUdSVFfeAqhrZN5NJjTYZ3/vSJ6nk+kWXRNtMPa2wlaHvO9pVS0gBZ4uOQXIyvlUix1w0EYKcuzVo7XA6i+7AwMXUGq3ABAHhQkz4ILodubCuxguKgqFkIa+DzrXIpsyFAiQeZ9BZYxnsT0cNjJhQWuEKKKuK3eUwXqT0S8ACXe4BlYXir0uZBTlL6YsUoBRqi0apjHG6nKu4eOTVkhAEVBiAxhACyvegDZPJlJiFGeK9p2ka9q9cAW25ffeQ+XxOwGLslL3dXfqYOFquRs0L7wOT6QxAxGanM9q2pe37os2xZicO/SCgo7jAKAVtt6Btl7z0UkvdaPavTLl6dZ+cH0ebyJ3bco+99NKL7O7usH9ll5ie4t69O/hi2auUbGs+nxftG7CVxtpGyrCMKy4XJRZTg5jqmjFw3lr8oiXJb7RH185kTLyK+z6rPVpQYTyWcfRu/H2i5GAz4Dz+5dddO0b/P2eR+ZHUji/APzImqg/383ujbbbTtWcv9/pfpkzqjbH28NvZfbqm6h4HfPKYyctKFpVinSbfyVmXenGLs5ba1TgzwZqGTKb3bWEqJHxo0VoE+nwbOLp3SOgCu7MdJhOxLlssliyP5iTvcdrIoj4m0UAwdp0J9oGkooAYRo316BKY2TGIS1ls0GIQUcGqqgDo2hWd76mbKc7NmE4mWOdKsBAxKhNLvbbU70swOAZ6CL1+oJVba6ldRT2ZjM4QMUb6kIrThR2t9aBkRBmClsKRVxslJwq0cTjX4OpaXB+0CL1pnUdxuJQ2RTjXOhg5Sy1333uWy5bDwzmHh3NWq5a+K0J6IeAHdoK1Yy2/FloKzjmytbRtS9/31JOaqzdu8uSTT5QsryEkyQbv7u0TE2Q0167fwFpb7Cn7kREwn8+pm4onn3qCTOLZDx4xaSq876icWPpNp1Pu3rnF4eEhMYbRLjAninVeRo+M9I25SQgcGCUE6d77MajXWmPL66poCWhjRpWQkBNd10Ov6FaSZa6bmp2dKcYotBquuyInRuYLHGdzbK4DNl0VhrYOREVfYLCYtNbSNM0phsjxbQVyAucqYpSsbtd1xJCp603QYjO5kUZGTx8T0UeyCzQpY7NCOSf9kQdgQcoERA8kkHPEGIWzmpQMJtcYArqucFZRO0tVVzI2jQEF1ho0DrsBqvgirjmcb8zFXST2LIuGxk49o3KiwSDuIT2+z8QoWgExZmIK5BTJKUhAqTTKFKcArfFByiWS2C6s03wFfInZCxinFOImIGNCGAmM96VSqjixiA6KiC5GVJZyGbk9RGcglUGUcqT3XZkLNEq5EfgZdMdkvkDKlLK42Qi4YPBRdEAyAmBmpUhKxoK1FqMGxoaUM8XosZXDVTUosYrNOeMqS23knl0sjui6nkmzw+7uLllZfLzH4mhJXEVQFU3dEFAcrVYsFiuWi5bJbMXOzg51XbO3J4BBPDpiuVyN/SMMGnGh6LqeqhKL3apyuErTtksykcOjA27ffpHdvZr9qzNSvkHXdcyPEgcHB7zwwnO86c1v4ubNG1S15c7t2yitmE4n1HUl5VqrBYeHmpgDu7u7zGbTAsINzkKZlIrjxjB5MjgRrUVeh7GweT++0T6y2oOuKV82qHC/+pCP5HbZOqE32hvtjfb6bGdNdQ/KyDnJ6jlvOxdlKjxo/eAb7XQbuvIkODpk7Mq7MAiZKU3OBrAo5airmrraweqalODw8IBVuyIlj7W6LLZlQd2uWo6O5gDs7++jteboaDFSYIcATGuNsYaqqnDWoliLfVot/vAiTBdRpfRiyGT3fU/oLX3f07YrKuek/EELtbqyjulkQu0siii2eVmjjQWngeIikUQTXjLV62OQ4E8s7qqqoinlFrosuiXDpnGVo6kbrBPafIwCdOTS15JhL5pLSolDhLIY66iaBlvVKG0lACr9kpMEGVkPdd/Hr2PO4txwdDTn1q3bvPjiS9y+fQeFoqln3Lx5kxgTd+7cAaCqqq3Z9lwo0a6ueOLJJ3ny6ae5fu0aPgTmR0f4PuBcxWR3WpgOFuekFnpnZ5fe99y7e4++71gsFqQUBcCxQtNfLpfFYjKiciaFgO/6EmDlUahvPG+G8y1qQZt1zCUTHTfKClQBE2JKEAJKK8kHK4olHsVpIpA1hJSIMfDiiy9y9eo+TVMzndRYa4qmxhB4gnYRFxPGUAT3hEUSY6CIYqCyHPsochcDvpfz3XR6GEohNoPQTUZF3/viRKDEAtUGoc7HgOrVCAZJ5l3ApsHpQDEAGpG+S8KS8D2Vq6iqwmworIkUI8F7vO/I0UsQrGVcKq2FAWRU+TECImhdxlyi6z0xrUUzY4j0weMLK8QHTxzO2zomsx1x6chglIimkjIag7aOCkXWGu8DKYlwY+w9eKnzp2TJBZCRUpQSuaNyJmbRcolxDWao4uAw2JYOiNRwH516ZqhEjoqYwsgu0sX6NWe1LjfxUvJQVTVOixinD6EgfBntpHRDhG3X95hSCosIc8ZSwhNCJBhFCBWVBWOLNovO+L7jZAJTG4MyhqP5Ec7VDCVCfd8LmDqxzGYzrieDz4YXXzqg7VuMq6mriljAyLYVRxsQZlZVGF91XY9uL0Mf6dF6M9G2LZNJw87OlLreI+eI0hGlMovlEQeHd9nfn7G7N+PG9es4V7FYzFksRUT32rVr7O/vEaPoYjhnmUwalCqsnhg4OhJryr73NAWgraoBQBZQbDyunMdn1bFLucEYemNt8Oq2s/t/m6XBK30Mx9tr1lLyw2UQv0HzX7ePxPKHhzmOPxL66/XbHs21uYxI0ofLnPlaaOeVnAyBqGQ6B4bKQN0u/unjAk0ABa0MZAsYQIJxYy0UK7Tbt2/TrpagEq5yOBQxiX3barkqQWbCWkfX9SyXy5GSP2Q5B4s/a0UNXJwnNmpkUy7WjFA5YTMolYkh0PfgvRMV89iMte6DndxkOsVWluA9XX+PrC3WTZjOZlilCSRS8KKVUFgcQ3AZY0SjRwBBAA5V6rETGV+YE1I7Lf0u4nkxZnGgGO3+ZGG+Zj5o0BbjHKaqRLOCkjUdKPUpkQnorDeYI5vXU67B4eERL714ixeef5GDgwNmsxnTyS7T6ZT9/f0xSJhOp2M5wJAl11qo1ZPJhJ29PT7qoz6axx5/QqwY+x6F5ujoiMlkgjGWppkAjNux1pJTpg+iW9C2q3X22vdUlYj45UlDzpEYPPOjTkpDtASGKUuGfTPrn9lgZmzQsXPORCS4jVlo6aqwLmJOIgKY9TEGg1JqzF4rpD697ToODw65ffsOuzs7WHMNEfQU8MpZI2wH6zG6E9q+tShjMEoVsb88Agu5HPvATogxlKy+HQPiQbNjXcZgj5UxDEKJcvdpnK0gq2Ld6Nfii3p9ftYayRybWgL6QUei9fTtqghpNmunifK90HekGFGFVZSdJUcBD41TOA0qJwnYfQC/fo7HWMCEWAL6NLifaGIRXwwpo43GKINxBlQk+ShMiShsg5gUWQu4J+KniuQZS38EkBEtkpgCxubi2mLQ2mLLoytueYbFJIKsAkSsgZucMz50Y9A5gD7D9UkxlbG2uc3BMWddapOzABfGDv26Ls2xpewhIqUTZNGdsMZgrBUHjODxfY8m0xtP5QyVE1tNYzbYTQpClFIZWzU0dUPfB1arwwIGiJXv0XyOXnW4eorWlulsymTes2yPWM6PwDiykdKZphFhyLXuShhZCU1TXEQKoOpjGNe8bdsKE6mumM0m2CKCK1oLmYODe4Bnf+8Kjz3+GCixHs05cXh0yHQ2YXd3h8cff0ysf4td8ZWr+6JFEeSZ0Hc9KSb6vmMymRRgoRr7ZGAwDKLQsTifbGMqvNE+sttl1pYvC1S4uMonnCp3OPb+UA4xvP4gtovn6zBcdsF9njjF/bZ1HjvhlVz4v1pBxkVp4A9z8tpEUy9y3verUz+57ZPfvegxX4RC9rDGyFn9vlkH+WqOxwdva8rl6+H4L1PydFGthLO2c9b4ul8/Pcj4PWtbL6edPn5dsv3bj/eVACPvNy8NWZ61RkD5XrFbHNS/c4ZcAjKUQSsrauRKnBiCDhjt6LqWe/fukHMq2VDRRDAJDg4OuHP3HmSxxYs+0rcdq+WK5WJB17bEEGjqhtl0WoTlUlFaV2tv9BhHmCOGQL2zQ93UdO2cFAPWiUCatYOtoGS9nHUCDARRnm99wMeMdTVm10CqiD4TvSeWLJnVRgALO/iaORRqpPZrpairujAQJDOqtXCjh9rfTFWuhdClC8GdGCNGCXAASHDqKmxVo60jFRnHIZgSmq/oTGRdgh8tQYpkuQ1dJ+UG9+7e4969e3Sd6CH0vefevQOaaopzjqtXr44Z8UFXYTPYnUwmOOfYv3qF3d1dUspjBnN3dw/vA4eHh0wmU3Z2ZiilWC6XLJcLcoaua7l16xYv3bqFVoqqcty7e4flciG13imwWq4EUOiEUZJiwFhDSIGuMBZEELSIT+aEhGbFKaGo8+chkAeUWQMP4ypMlRyYLvX7DGUoA/tmoMonlqslBweHrFaioZFSJEaPM+IaEErNutIdQ/nJUH6zeV8LgCLB/CDw8SOnAAEAAElEQVTeiCr2gm4tuHfyvhyeb5uskd6LTsAxB4cC/GyKbg7XT5xFNHVV46yToBtF1/cCunUdvuuLVaZZsxoGlkUJqKkcKtdkqzA5olIkhR7ve1KI4zyhtUZhyGiMrbBKAtQQAqhErSsyDlUCxBBEq8N7T4oCLmpjyQaSWjspRKNIRhFiKakoZQHGaLRVGGU2zkFjtJRiKESTZNCqGMGbeLx/BVQoQWthNnVdR0xrXQtjxPI056FcIhYAdtBlEMFKUIQQUaRR4FQAoUjwAadVYV45chp0L8p+CrggY020IVatlI6Raim/qi1KCfsJBX3fE3OGEMRJoxzT4IQRgqfvPG2/IMR72HqGrmaidzPvOJgvaP0SVdUoZYgxYKuKqqrx3jM/WmCtwdZ10UzQpRyqI8QwjsMYE/OjBRTw02hH23WkmNDFTrbtVkzChL2da+zt7ZCSaL2sVkvm8zmz2YS9vT2m00a0FHIsWjQ1DXXp2zDqRQzPgEHg1dq1A8dwn6Qs88N5sc9m22QOXb492HrklW6P4rgeZJtnrkXgZFdeaBsPGg9fpF0YVHhwGu/9X1+j5+fvf2gP90KfD0Zs2/9FL8hmkHuRC3pWH19mANwvmLhowP1y3t/2ufv138MOXrZ+Nz+coPQsOtijzho/jG3ej8r2WgzSz2qXAZFeqXYSrNp8QL9cAOEy7bVAWXy193+Zdql7NwNIdngEw499JRWqrxoX1kZDVdcY1aCVoe+jZIaSGmuondMjRVUy4JoYpPzBaAOWUUhwuViwXCzFOaBu2NnZoaklyxrGTLUWBX4gRMnuV87Q1FNSSizmC7SWRWTf92hjqOt6I9gbaP2Rtu3oOg8obN3gJhOMgtC1+B6hgOdBZd+M2bCcMlavdRtiDHS99HGVazACFzjn0NqN1Hal1yUTQMnGle7PEgRlJWJ01jm0dShjiVmVSzLQe6VYYsjGpQxGZAvLtuTcj46OuHP3LsvlchSNbFtP9C2Vkf7d2dlBGyOlDKUGfNCdcM6xu7tLXdfUk0aCk+6AHCUTm3Oia8WNIMUjIBNCYD6fl8xu5N7BAR/84AdZzOfs7++zszNjuVywWCyYTidYrcZSgBBF46GPQpHPqgAJqYzFzflkOFfhrY/zS0ppFGuUUXt87okbc0jO0mcD40UcTYTaHoOUZhwczmnqmrpx5JyYFNZM1/co06G0parq9TXeWO8MAc4m5TpnEfM7KSI5BL0nEwnDe5vlKCfLJIb3fXE0GUUejSZGyXjXVSUODdail0vatqXrupEdMbhMCHsDskql/CSK+n+ZH5RCjr+waVxTifZAjISiaRBiEX3UQxAYiLmo+8coNqxagxaHFAUs+yUOjVViEamsFYFDwOaEqQOusAmUKS4WOmMKm2oUxCz9GYvw4ci+CGHjuq/vn00miJQxhLF/yUUDAbEH1doUDZO01pkpoLE4QurRgnYYA845ma98JsServNoaqqmgQJ42EQpn+gJUVwqZEwFej9YpGqm04bKNeIakSNZZap6wgxKoC2shwHoSCVL76qKiKZftCyXS3RQgKOqK5yraH1bxk4khMho1FjujxgTKgqQWFXiZCOlTmvgzmgBFvrOM58v2dub4GxFTJm265nuVBhtaVctzq5EQHJ/D1Sm71uOjg6L3o7mypUruMpydHRI3/cY04jVcHHy8cHjfT/eA/IZ0f0Y2WjGiLin0gh/ifGeul+7zFrl+Brn/p95Jdp5+3vQhNDDPIdH2R+PatuPtPzhtbSmPBnUH+/QR3+gr0SG7Y32yrTXU7B0sj1q4OM+e3+F9/fqt9fzWNnWXo8PuQdp58/Vw1y+5acEdDklUlKQtQjYaUtdNWhVkZMCJOPnS9YbEka7UQ19oH6HGLBGanz7vufg4ECcCRYLQlEsv3btGlVVjSKB3vdonVHKYYdsVMoi1GgtzWRCih3dagXIgreqGyaFki82dbnUMws9v1vJto2rZNGQEzFKeUZMEVTGFXvM0YPeB2IOhNCL7WTXErxHqwzU4/UevOo1m+4EYhcptn/FwSGv6+cTcj7aWbSrUNaBNuSYQZXSiCy4TyaTh6BHrUsBUk50XcvR4Zw7t+9x+9YdlssVVdWgtUUryaDuXb3C448/Tkol2EsRd1RjKlcsHlt8imhncU1N7z3PPfccq1VL166o6prZdEqMgcP5nMWRWDK2qyWHR0eS1czw4u1bPPfshyR72q5oFzvFeeOI+eE9qqqi61rm8yOW7ZI+ePrgCSmurTSHIHEjsB4CyHxCCHEECQbex8aYT1GCi6HsAQoTJytU0W4YgmrIzOdzbt26hdWKvf0ZVeWonZUSEW8wtsf5aqOkw5dylnJHnVgfjcFvuY9yYdEMwfxQ8rBZ8z1Y9QFj9nhgTkhWWmOtGoPi3reooEaWQfBGyibUlMY0KAO2Mpio0VEVZkcmEQkJrLYCoCGgUSSTFKCdWFJqIAayEpvXurJMqoqcJKDsOk/uxZ4ypoSP0MdcMLGBQVBAFGvJDkxVk50Thk4RWtVGoZR8xlpbSmrkHGXfCpUjOZVsfCkDSTGi0xpMGEQuUwwj8OBDEZw9VjpTxsjoBiF9m1MmZAFYtJF+Ge63oaxBq8JkEBiDQdMixoxRqejJWFAJkhxPCL4I21qy0qxWHau2x4c0utRoDSkqvA+0q55l3eGcZb8S9xzjDLaqUMVNRvogkrMv5y2lGdZYmtoQIvSLHt93Mu6so3IOrXtyzOQiSOq9J/iAtTL2ssqkPqC1HcVUjVG0fVtAqcFu0pKzpl0V2+C6IgbPct6ytz8DNMvlEu8zjz32GM3kKiknbt9uC4CwomkqdnZn7OzM0FqNJVMxRZyW461qR4x1KWsL5V4bwNQWYLyvqspuPNs2nnZvxC5vtEu0RyrUeBEGwMNqchjbj+V82nm+9PfufyynA7fXQubwlWqvbuD6aNvJc3s9TLYPg53xsNpZ+3499ON5bTNjdj/6/KvVHuS6P2o0/vVyD2228XBzIYOr8qIaniVZspQlk+tsXZT5JegdROhizOQEoSz2KJmuvvfkLIFGCpmmaWTB3HsWiwXzozkpZWY7O1y7ep2dnRmLxZLFYk7X9WgjAnVCaZXg29g1hdz3fVFlh94H6mrK7u4uzjlWqxWVUxvBQCo2h5mmEVptjgHfdSJG50SYT2lNXVcly0/xkxcrx7Zr6dqWru3QWuGcYTprcHUl2UU2y0lO3juKzRpspSXbiVIoY9ClNjwDIWZysRFUIy9UkWUVfSxAzoUpcHS04KVbt7h3715ZeIuQmlKa3d09rl+/zpve9GZmsxkvvPACd+/eLZ/1I8gxlEMMAEMIgTsv3Rl1MPb39uj291gulzz//HPcvn0b52wJejusk2xy13UELwHUYr62sVyu5kJhVlJb3fme6AOJLGr/KYmoHRvBeDm29Zg97U7DOfPUwBrY1FOQH8halxIKAX1iDKNjxdGkoapKqcJQJoRYBVpXjaBZ13Vr9kDZ/igaWZg2MYq14rDvsUyhfH4ttpjH94fzH6j0Q+kAICUAg1uEGoCrDSDLJLpegksfvATKOQmDp2mK44mwb9RQVlG2FUt9emoadMoYldFFvDT2FTl6XClDkI6zRAy1CQyTSAge7wOQCyjSC3MhJXKOpAxRJXbM/sbKOouLQ8xS1mAMlTYoI8BC8J7WB0jyE6NfU+IL2CQuG2sgU9wzpG9aoRWVkii9Me8P/Z/LvVlKJEKZEwfBymFtnRXDNDkwF2QICqsppUzvPTlrKueYVBNMiuRcxkqK4Cq0dUXg1JKLnWQMwpBy1pKioveBg3uHdO0K3/Wii6CmxNSRlcJVjv39K6xWHca05JwJoR+1IjLDOFH0MZJSP5Z3OOfwZW4e7Hp9CORSYpBzRg9lRUpRuYp6bx+91LTtir4PkNeuOylljo4WzHKNcxBCpl15ppOI0iIeuVqt2N3dZXd3h7Zd0vdtAZjvMrlV8/jjj7O7u8Nk0rBcLggx0PcdzjmcM0WnxhKjKtdNrk+MSkCkFASgMcfdH86cN060bYDg5ntvtI+s9oiFGi9WWvBqNXkYPbrtf6TdUK+l4PVhtvuVOrye2usRFHm9tg/H/n2YYAIcB1tfN301PtYk4F2XPwyMBbOmY2sJ5itXobWi6yMxrAUUJQgKZCIxBWJUhYqrSqbPoMVcAe8j7aoHNLs7e+zu7rCzO5N63sUhi+UcrTVNJRZjEvvJfoaATLJlkRg6TI5cuXKFa1f2sU6zaldMJ7uj4KNSQhWOwaOVgB9aGUxOQMIocFZjXY22FpQihjTS84mh7F9E24YFrjGanCPed/gQyVmjzeBgQQlehs4WS8JjVPci0oiSv7PSiMVfwlW1ULZzhCisC/KaBTH2eUyl/OCIW7fEltEYyfSulj3T6ZQ3venNfNRHfRR1XfPMM8/w0z/90xwcHNB14s6Qc2Y6nY7uGYeHQkF21uL7ntpVaKVZrZbcuXOLe3fvcuv2bRZHR2RSKc2QYzFG0zRTEXBMieV8Ttd7Qgx0XoKIrJQEsElAHqV1YXlEsl+DCAMAM4jEDed8ahhvmZ+2lZQdT4hISclaaI+yrzUdHih125LhHRTxh5KClNLooDAABgMYMGa/i7K/KsHrwE7Y1FbYPObTZRAWre0IYmyCB66AAymzccyJGDU5u9GicCiz0NagjMZkO25jOM5UwEOkwgGVNSSxLex9IPYeDThTg4KYIjGI9kjMxeq10M+zUsRMAUI6QvT40I8aEzEIjT9bTVYC1Cglwpq9D2Idm9fOEAMjRKxQC9BZ9ImUtihFsYKUfpfSkKowW+Tzk7AOlnNmtAmVMaEFuAiRFIdrJ3amsZSXqGNghCpAQBG0VTLH6RJcKyXuNDHEUYwxZ8g5EkIv4yEmlLJiqYlolsQsc67WJWDOwrTousC9gyParqdZtbi6EiZVKYFpmmbjngnFOaQnZkXKAsh2nWhGhCSMkaqu6WIijEweAzmMIJTWZhxTIQRm0x1mOzOaZiLHRk8Icv5kmeu7NmCMxtkGrSztqme16tm/sovWioODe8TouXr1Ko8//hg5Rw4O7nJweEBVO6bTCVVlMUazszOTkodicxojpdxEroNoyjC6naSkCpMnE4If79uBETaUvWwCstvah+Na5432YO2hgApnD7ZNauiZ377P+y+/DQN+23GuaawPf58n9/2RdNO9XoPui7TX47m9VgCfD1emwtC29fOH67k9iu2/lrpq+3XbDLqU0HTVAE5vsFVGynChBJT/pyR10rKYzfiuZ7VajvuTjGvJ9nuhy+YkavwpRrRSTCcTZrMZzaSh7zvu3b3LcrHA6KJgb13J/ubRcQHABw8pohAgYzqdcPPmTSZ1xWJ5RIyK2WyHyWQiiuVeLP1E+BGC91S1xllD5WQfshgN6AR9cTJQSMbLFFBDK4U1GmeF1QCR1fJIyhaMgB9arYNhtXHMm1T+gbarjWRBhx9txE1AaqRFqHKwJhRAAcnyl+s51IVLtu+wgApiL2eMZTazPPnkm3j729/O448/zoc+9CF+6qd+ip/8yZ8UajZweHhIzpmu68asuthxtjRVjTOanZ0dSJlnnr3NMx/4AAf37tH5nhQCiVTqrAurI0MKAWImZ0XvexF4S1JeEnIsCvlSLjKULGTEvUFKRIr9oBAzZPyW19KmAFvpDz0EihslEqih7lvEGXMuZTDD37o4aOQ1wzMNZQHHyisGe0jGjP5mqcLJoGVdq78GR+RzBm02GCYb4ECM6xKN4b1N7QXnHCk1KKXHDPygF6BNcSKxZnRKkde1CFdqtbZRLMCBKkyiQQBvYHPoDaFElYXSH/se37Ws5kfoHHFG44zGACkGgu/pQ0uIfuyzruvo266UCknZhvceXwQaY4wkpMwik0dxQ7Qqtftinan1cD+U/koZtEYbs2ZrDGAOa4aH2tCjsEYy9TK2YilRENbHAIqKVozFmlwYCxThxEznUxlb688ylCIVZsMm40RrSgZdxoHvIhiFtQJc5gIQ5sLqylmv9UDyMBdoKmOxFgwiAJlzYj5fsmpbprMZO7uKNF+yXK6YTmdoranrmhgnwhzq+qIxIQKhZD+CCtpWI2BlzMCkYT3nq+F+KOUkIaEQ1wxbS4lN3dTQBgQzU+XYNcEnvI+EqOn7SLsKTKeB6awRdlLX4X3P7u4OIdwgpnUZy2KxwBhFVVXs7Mj8bUO/vt+1lJ3kJKK3A7PEWoNzlpTUCDavn23bAcaTbXN98+G01nmjPXh7hEyFiwbrm+UHw99Ca1q/ftH9bb8BtgEK68F//nE+jIX0eaDGh2P7cM6Gfzic20fKOHxl27rm9LWceX9QUOdRgSWvv3soj5RepfIY2K5BhbK4zBuBUAk6NWkMCI2RGuSu65gfHkmJwga1W+qZA6tVi28jKTIKxRml0RlS75kfHnHv3j1SSkwnE4y1pJwJKVE7J8yAkglMIUAOkBM3rl/liceu4axhsTwip8DOdJfZtMboTN+u6HtPShFtRFxsd7aDcVL/K1aRnhAjGU3M0PUeUiq1xBNcsYnzfSsOD0aREZ+3RKayjnoyKyUMWuwlx7KRTWo1DDadQ9yqhn4flP2NJWlbavAFhMkpobIqIncKY+R6DLXjXScCjffuHtAuW/IEjHZcuXqVt771rTz55JOQM3duvcStl17g6PAedVULmLBa4r3n8N5dVu0KEKpzTAmjFZW27M12AMWLL73A0eFhca7QooGgFaRIImNLgN2ulpBEADEhIMEmS2OQlxz0EHQZchrIqWgkFIq9UrrY8JUPlQBPRnBJ5RRga70Skv7MqML+yDCAFTmTtUYN9oQjkLbOXPs+sFyumM8XclxZaPUpR9G7KBlr58wxi8Jt6y85X6FpD9dscGzYFHTcFG0cyh0EeDKYnKloQCv6nkL1lux9pSpc7bB20PYQBsawP7G1DCijsSV4V6qUKAQBfFJOhYlUl8y7HK/GYBQS1IaadnHEvcN75BjkWoWA9x1tvyDGgNIScOZUSisUAgqSi7tDIuZATKEIKooLggeMFWHUmJB7MUNM7QigDUBRKll061zRWChzllJYq4ql57psxhYAQpnC+mFdtrDZX1LOJKKycp3k/qtjLpl/P85bSfBXGdsxEAI4Y1DOYktJDQl0AV99cYqorC5uEZoYM73vCRHI4qpDBqUMVmvqxlFZTY49wbfjeEox0XU9qAXarMhA1wkjqarcyCZrjUeHDBqqekLMhr7PLJY93WpJUFJ6kTKipVJsZY21pLQuRwKFNlJWsVxFTK+oJ1UBYewIDClnyr2ZWbUtygSsbei6jnt3M1rDY4/fJATP0dERzln29ndAPcZ8Pgdg2a5EuLFypJzY3dvFFkYQgLHlOaQL02lkkDECm7GMnbHcjTVQsllGta1te4ZvAg1vtI+sdmFQYZhYTr8Ox7M3w2vbszzbxth6PG5S7tKJAXnyi/nEe8O+Tx6n2vL5V6496gXz/W7a8272M7+7+Z3NIPrkvi98lGc3hTxEtg+M9VXbSASu34R1zR6g1sul8RyGh+r9jvoseui2v7d9537vn7XthzU+HuXkfZIK+3LaWfPI6ft5uGwiDrb5+npbZ4/hgXYNeVwEHd/XRfrrJOB5+hjGI1br/Z51zz3MueC8YPy8sfBaDOCP32fbnx/yejqTybAeI6fP/yxAVx2bPTa/MMIDZxzwJiANong+BL8GGbMFFFeSWe59j4+GoiCAtQa/bDm4dweVI7PJDFA4I4vn+fyIw8O5BIJGcXTvHsvlXNTpncH3HYcHkoHTSqjTxlkms2lR+DbYEgDHFPEhkrzHGcWVvT2eeOIx9ncn3L71PO3ykCeeuM4TT1zhyqxCIwtjVUoylHJU04bJZIqrnIiddR3dqpXFqDK0JYu5u7PDdLpLXVkpMYglK4eij4lkEtN6QjOZMJ3s4Gw9ZnmNllpjqx0aK3NFKQUpyVbqqiZpTR4AGCSgViisKkBElKypUq7UE2fEtk6CixQDRlm6Zcu923cIfY9RmtrWGFext7fPdGeHu/cOeO7ZD/Cj7/1Bnnvm5wirOWG5pO2EQdB1HfOifSD0cSdaDd6jUUXYzZBTlMDRSkbZDFabw5qlrIuss7RR6r6H8ZWVxE1qPcFgilYGUc7bKA1EQKj3FDAmsWZ4pJRhqJdWA30/irBeHiwGRQhvsP0jAymPR6lTKnX7EmhEXbLjCqwSTYjlqmPZttSTmtb35JUCI+Mz5URIgcmkEf2BQrl3xmILGBdjxPd9sQ4sc7yxuEr0OtCaUDQAjLXSj6WMIuVMLvdCiF76vDJUpi7kijwKHA4OD03TCMAxsGSMaJd0viPHUoaUIEdhl4jbSUsKvVwDbSBFjBrKMhIpeEiBxmmanQlhdUS/mtMeHeHbJaHtSCkQyWirRqq/HZ0tFFXVkHUGW5HrCu8b2nZF5z0+ZSmfiHLNUxI2iVGKpAQkSlHu+1xYJoi2JrGzWCdAxPCsanPCFkZIDHHUC7HOoO16bS9sDQGsZK6zZQrU6/eV6LdkHTFWiwuB18WVJhWtBlOcH1IBEsLIPFBaCRiJIiUvehg5YYsArDWA0uje44MnxyDzb/QkPKoRJ4VcWFJVbWV/RcBwtZyjkJKpdtXRtS2z6aSU1himjUOrTEbKXvK0FvvJGIh9TxgZPyJMm5W4pGhjiVEsK9XIBMliJxoV0QpIVzuonCPbTPCBPgRqZ1j2K/rWU7kJKVb0radrW4xVXLt2jb39PbpOyqCUqdjd30NpRde3GCdUry548nxBJjOZNFISYdelQgOQt7lWGVxQXJmrBmBu0FI5rqeyfY37WtRTOKus61Hs4yJr+UfaFwNbJrNlFX38M+v3zkmmnzyPSx77I2IqnDzY+wd1L2/7571++UX0q3kznLXv+1GQ4NEEDKeAhC0Zy5e9j3MCw+Mj52RgeHq8b9vUw4CVzgqs7wc8nLWNs157kP68CE3tMsd01udeqQfG5qaHheXGK9u+seW100EpbD4ILn8sl/neZdqDjoGzgucHvTav5Lx37j1/Aazzovu4H/ByJnBQAIGtx1HePj7GhkydPKy1MmXxrUSMMcfRyjDFRJ86yXaGWHQQail3CIGYMn3vxwUeWRFiEHeHrqWuampr6TecHaq6pqpEXV8ZKQPI5Ty7EGiXK5rKsL+/x5uefoLaaW699ALL+V12ZjVX9neYTWqsSeuMpZIA1lVOgi9XQaGSDxnb2HtChpUP1PUEa4XinWMiFsq2NUaCRBTWVlSTGc1shtYO34fCiEi42gmbIOdC9y3BTanxHS+HKvaJmdHCTYWAwZCzRmexm1QKKPaWChF9G2rz+5U4aRzcPST6wGy2y5X9fZrJFGMM73vfz/LSi7d49gPv44UPvp/nn3uOg4MDlJJAKZMLXb0l9oGQU6FNS7Cks2R+dSkjGJwSYhENLJbwZTwJwJCQGv3EuoxgoLCPnx0W8TmP15eB4l4sA8kZlEGXsZeROmoG5gGSMk45g8qSuR6o/mQU4lmvchrxs/U9WWrf87AoXdPYBcgpcJwq6QI1nKEAa3kpmdKhdrtpGmxVj9d4ECrMvQAfxlqsc1RVNTo+jHoGo67DYHWZRieROJQzFNr/plVqU1VYY6hctdZoiIMWiEcrjdOGkKRfs0r4EOm9WEu2rbBUMhGyIicRLJ1OphgDfdcR+haSR+dI1y1IvqPvV3TLBb5tkZS8wmYHaDIJrxKh92SVWM6XEmA7cZiIOa6PMQjtPqPHfggxFn0HuS82kymDzaJBShoMClOYPiklGStaM+hXrC1loe89AzCvRvbwMBjWIN762SOlI7YSzQa5BnIezm3YhY7g34awaEYERwsTZnjuZ9bCoVKiItn3lJWM5VAYKloTvYZG0zSOydSJQ82QfQ8ZEYzUZK0IPjA/WuD7ntl0QuUsk6YWMcYIvo/k4Km1YrdpyAliF/GxONMYg0NJOVPOwgIZz6+4VxSwudKVVMoBRpU5zK7P1RlISgCAGGQOMUaxWLTcvn2X2WzGtWs3SMnjY0/KQVw/jDC/dGF75ATLVUuMUjrRqGYsbxEAYcNCNq21fTZLkjbL0B60Peq1xGWTeC93H68kK/My+z0/VbaxnQ2G5fDKWVfovOj9Iu3CoMLLHSSXCb7ut++TdTzr17cvPC+TuXs90nUe+jmo00vt12O/3K9dBKi53+ceZD+vZXr8a7ENjIXjr71+xuN5oM/DPI/XU588SDv//M4eH48CCD1r38co5mrYlwRfOScUiphEmb3rVuQcxYrRWWIQSr6P6ZiI3Vivv1rhfWA6mUrmrpWsq1KKejqV2uCchFKsFDlFurZjfnSIUYr9/as8+eQT7O/vcnj3Je7evcWk1ty4eZ1r167Q1FXJ2pZMaJJMqC1WkU3TFAGynhhK7bPv8SmRktSwOzOoskvGtuu6AnIoalcxK8cJhT686qU22wjDYxA488Vmbwg+TbFLHBa/iaLBECPEgDapWB3qggepUclc66I8nwRUqKqKw3jIrZde4vbtW8SYqAsoY63l8PCAn/vAB/iZn/5Z7rz0PDr2tO2KxWpJSpnZbEZMka7vCUlqv3XSY3kCChHdKyUMwEiJTmlDPHFILeUyx+XyGsefDZtMp7MygwkKGCRZKEUqQWAugQTEnIqbAthRN0AAqJQloE5ZAQZFKdksZyXMdFWU7VUZz2t9BJXlWIZyDZBa/UH001o7gmQxxvG94ffmHDms72IUEUMlvGz5nTM5RnIZJ5tZ1CFICknKaAagonIOXa8tTKVcRD47lFRIMBVJwRf9hTjqMMgxB3xxCIibwX3KkAXMUqpFqUzwHaHviL4jx57eB5RzVE1N9DJmYglESQqdFSaLNoPSUuoTC6Omjz1aicNEShCzwscsHLwy2GK52jGmEfxRSkqWhjEyVGoJNTTLD+vPZkS4EiXsiTQKMq6BmzW7pvSjHqxzcwFTIeeA0hBS0a7QUpYgopJmfb20ArPWH0hJDsmUoDczsNJkDMcYUCoXUUvAFE0OrUkkVBRdDO97+t5Q146mrun6tUZHKCyMEAIhCaus6zv6viWFwM7OjLquqY2FMAgXappJjXYVUWt63RO6QCRKWKakzCaWOUypok+Qc1lHC1iXUtGeKXOYnIemMlJKZq2U1uSU6Pue6axhtjPFx5a7d++ysztj/8oeu7u7dL6l61tC8MS8BmWapkEpQ/R9EYAUh5VNQK5gSeN1H67l5r28OS4edmD9SrWLBvBvtIffHrH7w8MPyLa9/rAWiSe3+caglPbhGKxcHKh6uGjth2NfvtLttdiH57FXHsU88lqhGb5W2jbgafvnNq7NQ2HNHW+S7QHIJbuWiziaXWekY5RsZllk2hKIj3XhURbCdVWRAyz7FV3bkmKkqh3NpCnZaLF5FGtFyQo768Z62vlyzr07d4DME089xZueeoLdnYk4Edx5kUzi6rWrXLt6hcmkllp3rYlJMuoxRIwzVJUE3GLjFsds1mYNe+VsCah6YnBYo8kp4ruWlBW2qZlMJjjrSDGKVkTnUVmCfOvsuM0wACola2qdw1gzZkHZstAdFsSx0PUHZoBcZ8btaSMZ/BQjh4eHLBdzmmaKVuLzfu/ggA988EP87M++j1u3bxP7FUZJJlgZjVaZvlj/hSTCmdpaRPyyCA0WmrEcoCqsBAGVUiEEDIDCqGhQgpC0cV9vAgibgMLWeuWiQUHJSCktQao4bxRGQZLws3KGyaShaUQkM4TMqutZxR4fs2TglUENh1XOJhXGwbBoXAf068MIRawz5wRKFUBIgvtUnEGSikQUQQW6tkOhpGSkZEpjWFsahsJWGe6NATwYhB1Pggqjg0ShoOvCghCLS9mOL24KwXvRnRjGUU7kHNbjO4W1qwGiJeGqCuvcmq3jI0ZbtLJl30LHV8YQusz8aE7oW0LbkROYqsalTMxt6atIG1YiZmrd2pbVGkKf6PuuuH0UunpKdCEWEcz1OBgAHfJaZ8IVsUalIIVYjk0x2GnKjZFLqYGUKcntJeMm5TDeayPz5BhTQca+NgqTGfsqZSmLkeuSiKoAJmqjTCKvx4/WBmt1AY5kvKpy4DmVMoIU5fjKuNZaNFKyBqfc+roXnRrnDEoXfYqhP5z87b3oJiQrx+J9R9v24z1rXUXOxcHECasoq0jTOHaUJWhPiEs6H4gMwqbHHUiUXpeLCPgiY6rvRUDRjewbh6uk5EVrhY8dMQRIULkK6xQxel568RZN0/DmNz9JPanRBuknrVl1bbH9RQA6Z0kxEKM4V8QYaZpmdPQZzlNcXI6vVTaBhc3k11klhPdb25z9/sN/9m5j074Rw73ybSuocHBwwHK5PPba0eHqvhsbFmlr6Z/jC7eXw1A4DzFbI2pp6yC69KJ7+Pzmti4ZaD7IQv+8r5y1vW3BxUX3fdaienxkPOh53ieoOr6wL5oKW9r5DIztFK37B/IXZw1cdPydt+/1XrdMyFsKMh4o0LnsdX+A+3C4jlsXtA+hDfWP02m97QiOHcu2v8/Y6sM5uAdsr3Sw/5ENLpx/7lvniUcwPEYKaYTheaSUaCj0oWSVk2RBIUndsbHjYtMYIwFnCZKCjhJYBE/TCFugbira5QoUNJMaW1WiDp8TRhlSCrSrFfOjQ7zvefzxx3nLW97Ezs6Ee/du88Jzz6Cy57GbV7i6v0/lJBtsjSGOGdiEdVYU00sGL4ShJEMcCQYVcaUkX9qvlhBjEYLL9L0olsck2gCdtbLYtkItJ0u/DOKSyXtQClOsA5USnQjr7GgjqJVmVGUZFsFF2NEYTYhpZDSMj3HKc0aXTCkb7gOSkiUGz8G9jhdeeJGf+umf4dnnniPGhDOKEFr6rivX19CVsg6lpH5/UEzMgwq9HJx8phBPB9BIjjkXZsHAAhioqfnUPLv596a7wvDeZlCt1MaSRUnwKFUNGXJEGwlmdmZT9nZn7O1OgUzb9RzOl2gSy1VPH2LZ55C1lGAykUpwKwG2BCVrBo5SilhAhSFo77pOwK7gSoClwYhw5gCukTPB22MBjTUF4NoAFOS01v0zZHw3++BYn2Xp4wGASMXqb7RojFHEPFmvH1Eb2XkQK0mjxy4dXFtypjAZsmhaZC2Z5lxJCYTv6PqOmBVt71ktl0KltxbTNFTaYFKm96LNEXqPCok+QZXEfjWhUK7Gljmj74ueQhKxz3VJQHkml3GNVqKfodX4vrKFTZOHYHQcRWXcKLRO4zgSQoNYXAoysRaelWsAMaSxvMQgoB0xkiOotNa/EUJGRo/siFJWknO5b8sYUzJOZSd5ZGgMsFYuzhpym6lx/OniVJHLNuQwAl0HdV2N7ITheJxzGGfo+4S1FX1n6dsFbdtjdEvdKBmjWsAVmfcyzmlqNFVIUj5SnC4Sqlh0qvEZMNzbw3Sgi4aFMFzCOM611nRdj1JJdA2M2Fu2y5bF0Zzp3oTK1bRty4svvMDO7oQb7hpKaeq6ESHRygngFDw5Q1UJ800bRlHGQTvBmEHI9Zy16rHr/KjWUKfJ+g+jnVzPf2SviV6ddgpUODg44Gu+5n/E+1vHXv+ZH/vh7VvYHHPqnNc2A4PLHuW2L+ST7ynOWyWetc/71Y+c2g2cH/3fZ38P/qWLnIFa//syb6aX8+1LB60vY18nv3w+THL875OHeQaG9BDaRUffeZ89Z+uX/coDXZ/yYD/22sNrGUhpwi/5/E9nNmuO71/lE58cAobzHnivHUDhsmDf/dpH6gPz/PPdDvq90myhzWyyWq/cZW5JsThBiKvCkEVDZ9pVS+VqGlPT+0CfeqF4e7GT01qzt7dXgvtAyqlk+N1Yc94HES/rup7lckFKkcdu3OCj3/ZmdnemHBzc4aXnn6Xvlly9ssON61fZ29+hqqyIPSbxW0/Ro7WiqSfs7u5QVY4Q/Kh9sKZC59Eu0MdEiB1GK/p2RWhblqslbdejtMGHQB88q7alnk6omwbnmtGiMecMhareFEvLPKTJWQfQlIBCoUdQYXh/VKeXi8xA0c8pM+hmDtffOVfowoq2a5kfHTFfLHj22Wd44YXnWC6OMNqSrRL7Py/ilxRXBG1MydsXOj7rcTccaySL0GERVswpiV1hgRoS68BLAv91GH9yLG1r63E8BH3H3085FQHChFaJprLs7Uy5dnWP/d0ddmci5LnqPE3lqKzhrl5ytGhp+1C2aQo1fjgyqfeuKmGOhLAGSzYdOwbrxSFTanuDs1URxHPHROAkYA4lCBPNC2stxtqxrCLnPJY7bIIKA7AwnnPJWIcNACYEcV0Yrf42xOiGsVzkDdEqjqDCYB9orTu2bQF3NMZUwu5RpoBdUWxfDbhQEVPAWk3f7rA82iH6ntporFb4EMkYYihggfekHDHKYJ0RQdRyDForYkp0bUvre9ouEGVCkXFVSjZSCuVcovwu5Qu5jCulN+fGWMbPkM2X9M7wbJW+NSV3s7b6zbkMqTy8PjiyDM8kAQkG4IFyC69Bn+OBqgBGiZw9moiWu0aEDnW5zzMMAs/j/ZwH9oiCLAKi4tIhThHWqgI26LH0IBY7SplzhSWgtbgvxNDje2EsxKRwdYV1osOhVSDlKCVhQQAD5wx1rkh9wEe5x5SSEi4t6NNYPpJzFg0YhpIIiFncOpT3xCS6FVUlpV5iKdmidMbWlsm0RitD23Yc3DtgZ3fKdDoREVqjaSYTUkpyr4VACBlnNFXlyNmOdqTee8BugGPH55KTGgvD78157fXS3mApvHrtFKiwXC7x/hZf/MUTbt6cjq//3z9Qbd/CVgBh/fr2TPaJ7237/vjSBRaA40fyOdu9eFC+/X11/sdO7fJBMs6X397JbPc4GZSFy4Mej9r6v4tdtOOXfNvF3g4wnQXobH9/HGBbjums76hTn98yZDl1+CfbJRhd5x3dQyGGPUiA9DJAn4tM0w8Sst29E/hn/3xF3wVms/ts/1WMpc8KWE8+jLfRBbc95LYFDRcNejf38TAC5Qdh4DysfT3MfZxcUJwJwpyPQ1+qnc4mr1WzUx7KGiSLl2KQRbICZWSRHFNEG43VjpQyXU743tN3HckHrDHMZjOMMbRtSwKqphmp3XVd0/meO3fu4H0PKTGbTnn66Sd47LEbtMs5t156ntVyzt5Ow/Vr+1y7us/+7g7TxmGtJnhRrQexGqtqS1U5Yowsl6sxuBqyhForjBahu9i1KAyVs5Aih/MFR0dHhBAxxuGaBhfjqJ9QuwrcIAomQb6rhzILN2anB9X+ISur9QAqbGanhfottmgn70lhBaiCgwwBjlDNhRW1Wi4hKw4ODrhz6xZ929KMOgABnAUlwekA8FAsLkUc8PggkiCiWINuaNtlJVaBOSPBIOvndy6JO82GmN19QIXhWgwT4jHoNWcoOgmkSOMMTe3Y35lyZXeHvd0pjZOArLKayknwGmKi9wVAEjIJCgsbwO5wzca+TyIqtxmYbAYuYs+YBoOUMr7MCC6kFOl9P7IR5PpX5JzQSpaocQME2OyPYTuqMB+6gYWQEt6YkaEw7GugnQ/aHQNjQWwPIzEL4AdrTYZBvDDGSNv2dF0YgSnnDLWrpXwnJ9pWGL7NZIKxmrS3h9GJFAKhayF4ove0XUeM4qAwluqM2W1FXTspsQnrcowQPSFlYirjiSxsj76jXy1pV0vadrkWUfX9eF4IHrdVhG8Ad04mXJTRxe500LgoQXLKBWQ4ETgXsE8phbPVGoBJQ2nX+tppNZTnMI4hiKBiWatKn2gloMImSSeluJEByiPwYq2mriuqymGsLuNDQA5jxBqy6zpWqxVZGa5ff5KcJXtvjSMoGfc+ROqcmdmauqnJaPx8TrtYseohp4rKOYy1aNOzbL0wOvJG0qWAbLnMDSGGDTBU7n/fe1IpTQixH3UpZF7JwhrzAe/FsQNguWzxPpa5SywsB7FRseWNAg0pJW4uOY1z1gDgbrJ+NueL857/DxKgP8pn/LZ9XIRN/Gq2k6Dz66Vdti/P1FS4eXPKk0/ujv+/fsM90AFtDWbLYu6UIuUFQIXhtt3+vbNBhfsF5Zd6/zUEKmzbxv3KUO67iVMfvf93z75HXh6ocPpQzgM4hreOAw5b96ZOv3pqf2ed1DmUhstc9VNncJkM9LYM7EV3fIkJ7TKYyqWP41QLZ577Jr11PI77THav5MS9mS3bhuy/nGPZBhy8Fh+ar27bOluc2ca+fFn9eLyefBO8kIydGTPu3ndEn0hBssZaKVF0RzKLk6lY21WuQivNcr5gfnTEwZ0DtFLs7+2Tc2KxWBBCwFhLXde4qqJuamazGS+99BJt29IuW5q64k1PPclb3vQ00fe88NyHWC6PmExqbty4xo3r19iZTVGF3muUBTNQd1PJtEXm8zkxq1Gczjm3kfWClAN926KQuuJ+teSwbVnMV7RtS0iREBO7u1e5OZ2yuzujaipyEnZG1oammVBPJgIoVBXGGskuF1X6lLOUdmhDVGKfJ8YaA53XlgAlF10FqY23dlC1z6TkUShsM8FqO9Lmu67jzp07aA5YrlZ43zOpK9BKxCKDJ5HGRXkMp0sQNsfduh4/jfTzITs+LM6VKkFDXNvrDuU4QznEtlKzgS4+BizjPCNCcJsgxRAiqmLDZ61GK8n45iROAiEHtJII1ZBpKsesqTmqVgIyJV2KDCUzP5zn8XGuCosgopVHpAsyxthSx22L1oQIiFbWUjvHpABIA0jkvaNtVwLipCgBeHJkAoNV4bjfsu9B6yDktR6D1QZlFY01owjkcB9u/gygVRh+QiDlQApi2+d9EGcWm7EF3NDGYd16VVVVNVXdUFUO54T+bpyWIL/vCDHg+47oW3zX4VdL+lbGWAqJEBK9jwxlTzJe8kaQvy7dALEcVcYQSyDsyjlO3ZTJpGbmZ/i+hZwEIPF9of4XkCH6kT0yZK8BfPDjmBodNmIU4UeK7GemlEYNZQRS0jMAAMOIkzU9xalCwAdVhEQGocWx9OzY81GXeRHEmSRCEm0KaxzO6XEcKS2CjsM1TCmQsmxfqWoEjkBcIoa5qikg7GKxYNn23L51i929fQGcplO01iyXc9F7iUkYC02D1sJqqrueo7al61pQFm0s08kUZTyL5UrsJBlcWeSc5DQFVFJGYwrrJMaeaAwmyT3UTGqc1cTYSxWO1uQIfR+oJ6KvEJPn4OCQg4MDrl7do66rdRlXzhvaISJqOoCnAH3fS0mbFTecdenMen45yV7YnJtOrr/OAjxPlh+c3U6smy+4ttu2/ddDsL7tGF9v67mLHuPF3R9eRqjwINu8TBD9MNq2+vZTx3Eq0XWJnT/KsX7ZbV8oQ3fOtTkXQLjcts7ceD5hebIFBNjWxtM6lZVU9z3nCwEKW947E/i4X9Bbfp/61AUnxtfm9MmlQItjXzu2iW0Q0/GHyvGAbv2Z9SGoLcNgCxjzkB9ED4rsnzyObSUUZ/3/QdpltvFy+u3iC42H1y60zwcEpS5yFuJaYAAtdbdB6tGNUSgsMXTkLMryCo21BmsMOSf6rme1XNEtW6L31HVD8IF7Bwdj+cB0MqGZTLj52GNUVcXdu3do2xXGGHZ2Zty4dpWrV66wWCy4e/clloslk6Zhb9awM51SWSf06BhAOxESyxBiJwwEpwghEmJLUmJV1jRNqaEWanHOihyHsS6U99WyZblcEbynXbUsVy1V3eCMonYOnaFfdWR6sjKYZjJmkCUzfHyBq5SSYBipSY4hop2ICJpCTx8DshIASdL1+OQggbcEaHbMDkvAcXR0ROgDSgvjwxpL23X41DPUcQ+lLCMwUCIHYwwqsRZYLM+tMfObNxIdmWJRuNZRWC/qVTnOsxfrw89m34z0/cRYjkGZCxVJlPLLsYuGQU+7WGFVprIRa4VtAmoM6KDMxSpBUmS1Pqf1ovgE8FHeH0oXrDWjc4csMxO1E7HOIaMKbJS/iAuKKvXwKQWCT2jTjO4hA5CwSdPeHCtDgDX00WCTuNnGTHkR77M5E0rgHpMneiXMGutJBcSJMWFNHks31tsRhwCIhOL+0a6WrNoVq+WS5WpOt5jju5bl4ojFvQO65RLIOOuYz5csly1d35XrCdYK88JVbhQlXCfhSkcbK5aYtaNuampbPjvKKZSypLqmqmrh6mQRnuz7nuVySduupOQiDc4KMgYHpwvZmyYkAeSKBmRhlgxB5ZAYPDEjFobLAHbp4R7QZRtqABk29UCKwKrRp66dbCeV/RaSkNYjIJV8T06JEMH7nhDW5TXJ53GcGaNHJlTjA/OjFW27xBbdGKUUq9WClDOh96BW+JRwrgGjaeqGnYmAwV0X6ENLQso/jNHkmI8JrQ4tZSmXEhtc+YxGl14rwEMChUYri9ECnkgJkVhvCnNDxG+XyxUHB4fs7e0UgV412u8aY4QNUfR8hrl1fa9sziknLtv9GFHntAcJkM98vp4AB7YBCJc5tle6XaQfX2lA4az19EW/c5ljfOTuDw+7PQpw4+Hw0N9or5l2FgChTr0CXDbH+fDbiPG8xibHs9qjPsrTwXTa8pmTTICzJr5Xp08vCixsZgBe7Yfjo9j/yWv5ch6g53/3NIB01nEM23rYZ3s86JJjgkL/jgGNwmrDYHGYxlIDyXRqpQidL9myJXnIbsdA265YFWr1dFKzu7fDzu4ub3nLm8g588ILzxF8z97ujMo5ruztoxBK/8G9Q6L3TJqGyUR+jCn+6laDzeSYCST6rqWqDNqVDDMZZdRoK4miUI2NBBNa7s/Q92K717fk4MUaLmeIEas0zgoVdzlf0PYdSlmqnR12ZzvHLM9O9mVWhZ5d+jHFCCkKO6EEhhJUbs75apxLh6AbkGxrjCRTsnQo+r5nvpiTY2IymbIz2x2ZBb3WWG0IhVBglEZpoSXnYndJ8ZkfQazNcaZESG4dqxddBaWOqd+P58o6A3iRNnw2pUyOab0Nivgem1lvyYy3bc9CLyEHJg3UtcFYRUJLec7QX6pEhsdH+Li9gZExljsMFPRSZhBjxIeADWrMoFrrsNYRQqBtW9EKiKa4KPSEILoCgxiolPVYKIyVTaBwsxRiCJ7G6w2ooNA+EIyIfw5BrNaayWSCKZoNWmvsANYkRWWMBMs5FX2IOPZx13UbugqRvhdthlW3JBZXlL7vhanQrehWC3zXkUJPv1yxWMzpFgtICWssCUXOEZXFMSGmRIqaFAO+a9FGjQBNpjhrxAjFKlIpCWatNgVIK/oIWh2zYjVG4azFOYNWltlsh6aeEIpd5mrVMqAWPnj6rpf9SIcSQyogkDCwUqKwGIplZRl1cn30+NrA4hn+zQP4ljO6iNFuPhOUKaUI1pUAWkA4RQHjEuSsSEruM6OEyQB5LFkJ0dP7DpA+SCnhKlf0CuR4rTNUxVJyuWylRIhaBA6rBtsF+iBMjdQHUurQpdxhMtH0Sdxf+rbDh0TWVq7JuJDLG/dmGsUkN/MeufRtHvrXRlISAVOjRHA29CLi2XYVO3nGpJmS8XStlLkpldm7uofWemRjyLzGOIaBNftktAg9mXxZzydntWPX6TW0Tn29ZPu3MW3hOINh+NxrtV302F47oMLms/gyy71HOY5e7WjzUbYP1/PaaOMpXuBmeLUv9UfA5Ti/lUzJedn501959SyELnKcl83kb/7/rIfM6+HhM7STYMmrRU8861o96D0/rB2Px4+bC2RZwMlCTxNLCXCKgWxlYZ1SIJPQ1lLVNZWrSCHTdSvm8zm+6zBGUTnL/GDBYr7AGsPO7i67e3tcuXqV6zducP3mDZbzBQCTiTAYjDaE3nPrzj3adgFpsA+T+tvKiQhcGgLRlPHJE0OPiPMLawKlxQ7SWupGyjMGBwiFZFXl+Wvp2yVdu4IUqazB95L9nE0n7MxmaKVZzResfMCHwHRnhx13lZ3ZjKquSDnRB49TTuq4kZKHHEpgPJQXlUBdZ1GH15tZc9ZlEdtAhWFhPVC/RYchkELAaEtlHdNJQ8yJxXIumdAsQoxDAKQyGBRpY9sqFcZB0VlQdiMjqURTw2yUK2i1kds9EVid1TbfH+ri5dolciygwvCBwc6uRBdSPgIxZnwf6YyAPtYYjMkkAiFD68U6M2fW39/IKGt9HARJowPIcB56DOTatuXo8JDgK+q6pq4cTleEvmTBcyZ4R9e2rFaLYp0YxkDIGC2ipNpD1ugB0Cj9N9iLjsDMkNUu/bJZejKCH+VcElA5V+whZQmcSuZdMajjUwT+RETR+1Ay+hvDSyVSjvjg8XEQSW3FVtULuJCCJ8eAAaZ1RQ0CwAVxBnFWY4olYkwBssIYcNYUUCijEXDNKhH3FOtGGb9+A0wtniKiVzC4MpTM/wAqOFdjrVgdDiBUVTVARhvLRAmjpW072q5jPl9KGUcpR7JWobTBIDoHxwLlkSEjrCfp8DwGucMH5VrIPZFSGh01xFpS5p/h/pHZVJc+F9HJnBKRjFIZq6CqHCkN2xquuYAMMQoDZgCdhnKJrDW7uzOM0XRtz2q1pKqkjKz3nrjqBPhRBu8DOWa0tRjtcC5jjXANpEwkk3UGsw7eh/tzKIUyWgtAOlhrMpQNBVSSvrBG44y8T1ZFfNGzXKwI+3s0V/ZQusaHjoODA6raMdub4Sp3vPySwTFFwKDNMryRFTXOKRcHMOU2f0MA8UHbyXXdq9mPA6h1v/Yg67VHCir84d//Pt7zQ0u+6Vs/liefPEPo8Sww4SLnUvrkD3/Zz/LuH1ryD7/1Y3nyqTP28yDttb9uf6Od0b7sd/0nfvAH5vzTb/8Ennpa3ARGIPm12l5GwPXC8z3/2//6LP/3fzjg8CDwxJMVv/JXXee/+l1PUtfba+Xu1773ew74R9/4Au99z5yjo8iVq5aP+7gpv/E3Pcbnfv7VY5/9ge875Pu//4gf/eE5P/IjC+7dDbztoxq+9ds+5YH2fXwyO177ty3oPuv/L3/fF/vcSXDjMu1+57JtH2+0y7dT1+WBu3MtUre57c2AK4YoWUhlIMuiOBev9ZxlPDvrsLaSelrtaL2IiC0WC4L34l1vzKhnsLO3y40bN5jt7fLEk0/y+JNPMJ1OOTo8YjabjTZ8y/mCo6M5BweH5BSonBJVeW2Y1s1YZpFSlLKHKAFiDJFr12Y0jUNbhw/roHEQqhvs+IbaaQnyytw6LJ7JhNCjFUxnOzSThhg9R3NP3we0Exr5pLhAaG1ECb1k/0W9Px7XIRj6WOsC6BR7QqVGGvYAE6kS9Y2lC4i1otZGsqzEIuqYSwAmgotDxnPM9KdE8J7ow8iYMCVw0EqJrV/O5FSCOJQE9BnJppagaFOwcBuwNgTKA1vtrBKIcdhuvJ9iQsUkGnfDxWA9FlNOhCgWeAmICXwUsb+UIWbRd0hJSZlOUdKX86HUqisGy06lpc/ywPoYhP/KedpSqiCihi05SzDuvSV2kb7pyrVv6Lse7zvaVUvvV8WSUc5LAkGF0RFFROHHjKtRGmXXfbjNVhKzfuaNbg+sLTtjSugYoZwrChHXZO3akrPcryltlKUgAaDW4LQIeDbTBpcs3ktQnFMldoNdTbtc0S2X9MGjjSVXEIGeXkpVytnFMgastrhaSpNSiuTC2hjAEqNSuRdyAVeKlSOAMsf7oASQKWX6Xlxhcl4Iy0CpsZxDypoUTq91B6q6wyyWQu23FtP3iLvKhktACY7l5l87RIAaRTmFij+8sX6uKdYgs1KDU0MZvkBOqlh+KtCglSnBeAEDw1qPxJBQOo/6KhJEm1Focxg3Q5AfQiBJJzKbTVBA6AQwquuayjWsukDOupSHZILvUSGRjZB4bBEI7WMm+kgMHr0JNg49cQJsHsRaFUXkNUZ0YYiYXqGLBog1BTyJ4uqwaltCiLhKEVMk94mu7Vit2iIY6tZzRhYgMxdQIYQwHs+mFgsbx3oZUPP1kNB4Lbb7lXG8su1y+7/MNX/1mArq5H8ffKC+7Mvzxj3yYdNOX0p17N/h/XHMbN7cr9Zk+TL3+8wzLb/jt/04d+8G3v4xEz71F+zwYz+65G9/7Yf43u854Gu/7uOpqssBC3/9q5/hG77+OZxTfMqn7nD9uuPFFzw/+ANH3Hys4nN/2bVjn/+f/uIH+KmfXL6s8xja6czy6Qfa/VgKr5UH3/0Q6bOCh1fj+F9OTeVFvvcoyx/OOrzzKIfwcp47gwL6emG8CQoNNceU4FuoARL4GmOp6wqjM9pIlqnv+gIoLOnaVoK7Erw2dU0zmXD1xnWu37jOzt4+Tz71JFevX+Pg4ID50RE7Ozs0dc3BwQH37t1jPj/CKC203Jzk+1f3qCqxpAzZo5Ml1jU4RWUrdFUxmUyxFsJgw5YowodZFMrTWvk+p0To15aXTVXh+562l+CwaRomkwlZge97fMzCfBiyhkEsLI21KL0WtkwlmEeta+OHoCojdddmo/Y6blyVEXwcwIZcar5HesnxMWTKNrzvi/OViNblmIShUdcYY4so4BoQSDnL9cwZEqShRCsXqTajj42JITA/bku4Vt4/CTxsUvzX53b8Xkprb79SmV2Cibx2y0gpknUmJ0syFJG4RIyZmCQDbowhaaH/a+3QukdrgyajS/Z+rHPXFEL7uvRifX4yLuq6pmkmVM6gVHENSD2pkyBnOp2ijSogwlqzwlpxUBhYPCmmMes6BIOmlLwM4NPJPhmDuCTXPG30vRqAgw2hRkqduzVWhPRUyfgWIMsAympMtHgvtoOd9+QCTIXg6UMPiGvBwMowSpH6jmU9p68cSwVtXtAHL0F9HtxgRJhS5QQlu07SGCVsDQGtBLwyCnIRLk1lOsmsSzSkpkbLtTtRDiIZ/jw6SgBUVQlA40ruBdPRtf0ocqjQ7O7tMUsJ7wVQXK1WtKt+ZACss95qtP8sRJRxTl7Pi5sWu8eDWa0VIjApZUYgZQPRJ5ISoVGlBlq/BNw5FBAxe6xVOFuvx2kB9ZpmgtaM94pSSuYbMjlHjK2o64ropdQARFel8YHlqiNk0EbCpK7vpTwHC2UOdCERI8SUCd6TCsgy3Nei96JJORYQacMpY2N+GNyByBmjLabSqATLtCJGObbFYsmUiqqqqGoRpD06mmOdOAONY7/0eS4A0HC9N8G3zXFxkTYc82uNKfnqB+cXa9vWeZvX4rXSn9vaZRN1FwYVtrkgnCVu+Iq0jV1/xVc+Tdtmbj62xaHiPtdKxJ1eHwPzzCZz65ntrIXz6XzJBXe3pbtk3F2mH0+G9wNEnc84lOOfO29PZ5/JyY7aWGye+ug5e1Bn/mdjP5dom0/gB2hf9d//HHfvBn7Lb32ML/+TbwUghMyf/PKf5t/+m3t8/d96jt/3B56+8Pa++R+9wDd8/XN84ifN+Etf/TE8+UQ9vrdaRZ79YHfqO5/5Wfv8ii+8xid+0g5Xrlp+65f8yJYtn98vJRZgnXE8/Z3NCfi1Uv5wXrvM8Zykxj3qB81Fj+1hLia2XaPX6gP1zN5R+cx3xX5Nb4xlvaYH61J7bgxOmSKaJQvt1XI1CqiFGAvdW6F1ZjKbsLt/heuP3eTKtavs7V/h6o1r2KriaDHnaLnAOqFQr5ZLjo6O8N4zrSeorInJs7Mz4+qVK0CQ7JbKRGXIURTX67qiaSq0liDQB08MgaS0BDxljlor6BtSEMGyEBXBJxSW4HvalcwPdS1We32xTgNhGKSU6NuO1XLBdLmkchanHVYLiOKD1HqbIvqnlCqCcWWe1BZlKpQ1ZK0LU4Exa1py9WS1+eSTBbYpqdCsspQ32FJaoQ3LVUd/cISxitlsxmzWMJ3UYlXYdfg+FKcAKYlQmQ2thDwqvyQyxgzMA/lnEGkbmAgpp/FxpJWRTK3SxYVAShpOPiLViE4h3x/+q5DtjwMtleMpCv1KETOiwk/GRHA5M8ky/rQ1OLTY01mNNapkwUX0TynG0gex+FvrDIy9q0r23Bjq2jGZVlTOAEWxHzk/Yw2mUPt96MUSsrI4zPgIDMmjgMrVGKNAiW1nRoHKozidq9yxa5wZBDMTKcTSN5uCn7qwLAo9vIAV1hiUA6Md2YxdvBGgOiDhvWWR01jm0HUdXbciEdDF2cI5J2yHss+qqjGAThII+25FH3q6ti10eLCVQ6z/pCQpeC9jcwNoSsMawYj2RUoiypmzlt9l7tFmyPyvgQWJ8uWXtZZYylZyAQ5Dud9yziwWi6LjIOKPVT1BG01VGYy2aGWxplhVxkTKbIBbw/pKdA8GbZPx1aI/knOxiMwZY+ReIWtiTuJ8YJSM3VTseFOEAgbJKJd7Tec8sm100uQs4rEpQcgRVKKua7F8HUE8YWhoJSUzOoJVMjZXqxVKGZxrmO1Mab0n+wBaYTDErqMPSUodkpyPsQ4dwKhMn/zIroJ1EG+MhijMFxIkFUt5jgBHwwiOKRGyOJg4I/2olx0qK2If6FY9VWXZ399jslPjfUe/amlX9cgwYRjyRpFGK9BYBHCPa88M98WDMCNPvpdP/D3MfcPHti2z1/PVqa1veboOx7gGyy7KspDvPbo1xsXWM2sglhPPJTX2U2b97+b3ztn3JT77oO2ya+pXVVPhVLB7keu+5fyeeKJev3ERBsSJuPLcdpHtPaT2QG4S58a+54uX3XcXW7571viSIOj43u+3Lfni8OnNDast/X7iC9sO6EIne/oElNry3fNupLz5+W2fGyH6Ld89swM3vn42q+DkFn/0R+b84A8cce2a5Q//sbeM+7RO8af+zEfx3d/1bv7RN73A7/y9T+Hc+WwFBRwdBv7GVz/DbKb5K3/9Y7l583g50WRi+JiPm5367h/5Y28Z//7Qs6dBh/udjxofRcM42nzQPfggPuth8rAeMpdhR2x7f1i4XqSdt/3z0OSLIs2P4sG7rX9OM1Eu9uC6aD/drx07zwc456EWVYIts7HQkQVtTkPgApQsrFIKUzmUs4QY6X3CmZrKTkSoKySWi5a+C2htMGVF5qYV+zf3uHrtOleuXeXKtWtcuXoVV9csV0t8DmAUvvPcvn2b23fvYpwE4zlGIDKbNUyaidSGxx5NYGdvyu7uLtYqEYxUCa1zcXwIpRbX0tQO6zS+bxms/VCGFKEPkHFoPYEci6K8QmuZM6y1VM4RfD+K+OWsCTniu5buaI6f7eJ296iNERu0nLBWY2yDNoaMiJalkCQDax2mnmCaKdo1ElQFCTOMkSxnJpNTQCPXBzUIonkp8yYTU0A7ja0dCUXMihATPib6EEAnrtQ77O9OsUqzWlnm8xXL5QqiBKxBrSnxOSMq7SX49tFvjK/CChiYFlYRw0Y5RFaQNEmp4gyRSIXmDcLMAEb2iow1+UxMom9hNuj+68eZHNdQquF9AhJBaVRlmRbbS2OkdKN2hqZyVFYJzT4GjLIY51DaEJO4mOTCtPA+lMBJwgBhYhRrxtSjVIWrhJKek8JpcX+om6qUkeTCHhio67ItsS0Uq0sfOnLqSsBsqJoGq2uUNcUBQI2lI4O7hzAdEOvMrNZU+LKsSDGVYFco4j5Ekk9oE0bRVGtNCerlXo8xjQCcBqGW+0D0AZQwK2JORN+znEsfaRQqyZhW1jDb2SGnSOd72n5FIuOcKRoCStguA5BQgl4ZM6owLowEwsaBXosApjx4MJTrTSk6yBlG4UsZG2tmjGwzxWIaOnwARc6KvveEEFHzbgQTrbFUVc3+7j7GGLz3dF3Hcrmk67pRzFErizG2uN4I+KYH8UhdLCAK4JWSJkYBe5Q2kBU+gPeRmEB0XTI+hJLZLYwDLdc8pITVjhDlSsWUsC5iregXHC7mOCfXPxewzmZN42osFpUUE1dh9yvImcOjOV3fM5ntcuPmNe7cPWDZdmgzCJAG2lb6XbmKocQoqwJWaAF7Qgz0oS/lFyJQarKRMRIjIXqsXZdmKBAtl3ZJJLGzM6NppmgtjJ7VvMOoAypriPugs2Vn1hBTT7vsONCH7O3t0jQ1RmmSVkWIM5RnlSk6Eyefx2eDDMefd6f/PzLC1InvyoQwXGb5DifbGpi/b1J34xDlHE4f87bjfJjtvLXR6f1uERbXZVl/DDzYXPMf2+IZr2/d+cU/u3k8F/zwg/TpA4EKLzzf803/4Dbf9x/nvPiiZ9Jonnq64pd+zi5f8luuUzenF3/f/V2HfOPfv8X7fqbFVZpP/4wZX/YHn+SxE+yC27c8/+o77vE9/+GIZz/Yc+9uZG/P8ImfPOVLf/sN3vnO6altH9NUeHodBH3uZ/woTzzpeNc3fyzv+oZb/J//v3s89yHPZ/ziHf78X37rfc/zsgDC1//NF/g7f/tF/tR//ybe+raar/vaF/jxH12SMnzCJ075Xb/vcT7x550+foCf+emWd/3dl/ihH5xzcC+yt2/4jM/c5Xf87sdP6UR83d98nr/zt17kK77yTbztoxr+7t9+gR/54SWHB5G/866P5ePeMeXgXuCb3vUS//67Dnj+OUG+r123fOLPm/Ebf9MNPuGTjh/H+3625Ru+7gV+4PuOODiQ+vlP+0U7/Je/83He+rbm2Gd/8PuP+K9/78/wa/5fV/lDf/RpvvZ/eY5/950HHB5G3vyWmt/ypTf4ol9/48L99nJCmX/yLbf45n90i2c+0LG/b/m8X7bPl/2Bp879znvfM+cb/s4LvPc9CxbzyI0bjs/67H1+5+9+gpuPndbkCD7z9/7u83zbP7/Diy/03Ljp+LVfJHoFX/zrfoTnPtTz/e/5hS/jLB68ffd33QPgsz/36qkSh+s3HJ/6C3f5vv94yHvePefTPn3vvtv7l99xm8Ui8cVf8tgpQOGN9vpuD4Nl8EaDNfi1SefdeOuMRcGmKNxY64sa1fC991S1CNulUvRuXcX1G4/x+ONPMNvbZbqzw+7eHquuZ9m2UDLwB4eHvPTSS3RtS1PV5CQCctYYqsqhcqZrOzSeaeOOCXetFf0TsawEnXNYZ7HOjQt4CnAsAXoi+CBBA0q0FGIgBY8zcm46J0LfQgyS0Y+aRBTrNVvq5ws914aIq0WR3xjRWIhJspRSW51xWmqlja1QxpJVAXEKu20baDVcDVUAgBAj1ukShBdRt6L0H1MkxQDZkyOk0JGjQRmLVYnKQrBmFLiMJfNfKsTHPpKs8TojNSy+B+72SRbSADbcj4t81v0nufkTucKN/w7gxVAu0MfIqvcsVpFJpXDVlHrS0DhDH8EtKrQWd4Yh25liwPtIinmsIEkxbWByeQxicpbgRQ1sEIU4GZS6eSl5CAy6GEM5i3N2pLfHGEqWNYgwp7LoYgWqh0yw3dQQKPdkLhnZ8v2ck9Dy0RKUl4Aa1llc0deQ4NnaiqapqaoKM+o2rEUp5bKuyymGfk0pkLTc3yGIdaPve3RMouhPxmRhHDSTBqWuEEMo2054n9i0Q9Val3tA7i+0kkx+VIVODxlDVgnyOrDLZELMJCJ2AOfz8cBrXXt/PIgczgVioc0XQcgo/ai1pqo6JpOJ9I+RUgHn3AgwdF1LCAlFEpvFnAleroVzCYXDKAEokk6F2t8Tg6JuLE5ZxD4xgRr0LFJhqTDOQXJDyD8hSnY/C+GhfIdxXMiYWp9jCJEu9ZjKig5KYQxUlQCoq97Tditc1dBMarwP+Bhx1lBVij4GATq9F1ZVlmeB0cLEGO7xVNhVIQTsYNt6osxJWARl/gV0poDOAW01tashJ7q+ZTFf0jQ17nZFiJ4bj12jmU6BQPSRvuvEltUIwCRA3eYabp3dPw7sj515blLiIu1B2KIPi2H6xvrktdEuDSq854cWfMV/+wEW88RTTzt+yWfv0q4S7/+5jr/9tS/yBV+4f0qU8Z99yx3+8Tfd5h0fP+EXfeYOP/HjLf/Xvz7kp36i5ev//sccAyH+/b874mu/5gWeflPFR7+9YTrTPPvBnu/+zkP+n39/xP/nr7yFT/+M3Qsfb0rwFV/+Ad777iWf8qlT3v4xDXv7x0/7YbMPfuS9C/7yX3iWp99U8Rmftcuzz/R8//fOec8PLfiLX/3WU8f/nf/XAV/1Z57B+8w73jnhkz55xoc+2PEv/o+7/IfvPuRvfO3b+ei3N6f28+4fXPCX/tyzvPktFZ/+GTvcvhVQGpbLyO/5Hf+JDz7T8+a3VHzGL5b9Pf98z7/+l3d56unqGKjw/d8758v/yM/SdZl3fPyET/20Hd7/cx3/8tvv8u/+7QF/5a9/ND//F+xIX6l1cm8+l/3M55FP+MQpq2Xi3T80589/1QfJWfHrfsP1y3feBScGBfy1v/os3/j3X6SqFL/w03dpGs2/+o67vPc9C9wZGgL/4ttv81X//ftJCT75U2Y8/kTFT/z4km/5xy/xb//NXb72697B2z5q3dc5Z/7kl/8s3/WdB8xmms/6JfuknHnX33vh5WsInDjXb/tnt/gf/rv38Qs+bZe/+fXvvNAmfuqn5Bg+fgvYNrz+ff/xkJ/6yeWFQIXv/Y+HAHzmL97j9i3Pd3z7LT7w/pbpzPDzf/4un/N5VzYWW2+0D6f2qBcPD6OdGVi98oey5RiOB3brxVouC1clGc+cMNZhjCYU3/i+6wFxcLDG0Pc9Wmn29q5w47HHuP7YYzTTiah850zbtrSrFSkEulXLwd27LJdLnHNMmwl91xKV+LI3zQS0wvueygm4kSlCaBRxMy3UYWHOSKbWWPFWF0HHhHMVOYuoWLvsaFux2DMZDAGjIs5lUdZ3FnImRo/REH0oKvmZrAzOWlJMtH3g8GhBQLHjKmSZL4FCiINQXrFh1EPdvhXRuywidAIabLDyxkzoQIMbgmxV9CGK7Z4GciIHT/AdpIQzUo5QG4VViRw6Yuwhgs5JMvg5rcsflCo17uvgJWuFSoA+G+jYpsGxWWe9+f62cXasRvc+t+2mToNSct2XqxUW0Cqg3ZR9N6GqHcbVuKrB2BWmlPkPCvYSHMruBn2F9WiXpvWGG0Fe60IoEkkHYvKYpNDalsDPbLC1CrAVIyEMQfygt6ALLd8WUGA9LvTIKFj37YjxjUySgaK/BtGGgE/cHTygqJs8nkMaNQDSeFyDO8Ug2umcE9HLQn3PGUKI9INqf9+ikrgUSLicUFnhXMWkntD7jtVyhfeREFMRpyxIjEIo/2p9vjllSEVoMwkDJhZQTBkpL0k5QUzEElRr1uTH47Xd6tT4HALdVLQ3clblcwIQCHDQoZQaNVMmk4mAC5VF6UzXBpQypa8TOUHwER8EfKmsG0sD1m4NEuwbrzFmXSKRUlEUNbqAICKHOLBxVBGI3KxPHxkcScCCwaJU6fXnQgqs8gqFokoO6xyudjSThpAS3vegNM4YmqYiLjsy4JylKm4+XZnLVU5kJfyQgTUj5VXF/SEeBw82Qdzh/hj64xjYFQJZC+vDmuLYkxKLxQIfVkDi2o0r7O7PxBY2JFbLlrqyWHucAbm+l047bEn/HS9nWr+3/cE6jpvhrnqAgP5k6cXrRR/hjXZ+uxSoMD9MfOWffobFPPEH/vAT/MbffE0mvvJUe88PLdjdNae+90+/9S5/+X9+K7/g0yQwbbvEH/+DP8eP/PCK//NfH/Brv+jq+NlP+uQpX/8PPoa3f+zxIPp7v+eIr/jjH+Cr/6fneNc371x4EL/4gsc5xT/4xx+71lx4xDHRt/3Tu/wX/+VNfveXPT4e5z/5ltv81b/4If78//BB/uE/eceoyP+hZ3v+3Fc+Q10rvvprPmoM3gG+49vv8uf+7DP8ha96hr/1DR976tj/xbfd5cv+4BN86W9/bHxNofj2b7vDB5/p+Y2/+QZ/9L89Xkt/547n7p21GuxqFfmzf+b9dF3my//Um/jiL7kxLtD/4bte5K//1Q/xlX/6/XzzP3vnqUz4v/vOQz7/C/b5777qLUwm4hf8777zgD/xR3+Ov/O3nn8wUOGC7b3vnvONf/9F9vYNX/t1H8tHv30CwMG9wO//Pf+Jn3zv4tR3nn++58//jx8ABX/5f347n/05+wDklPlrf/VZvukfvMhX/un38Q3fuA7ov+Nf3OG7vvOAN7+l5m9+/Tu4cVPG0AvP9/zu3/GTPPeh/qGf22lS2tnt+edk/48/vp1V8Fh5ffjc/drP/LSINj33oZ6v+sr3Mj9ay6D9fZ7n49855a99zTvG7b7RPvLaWYHSR1I7D9w4vjhKJUM6LOgTSotAYMqR1aplPj8i5YSxmmqoiw0wmTZcu3GN/WtXqScNVVMTY+RgfsRyviD2gfnRnKPDQ/quZ2c2Y1o3qAy+aze86i25yBna4jiRKFRSVR0TPdRWF794My58x/RxzkTvaZcrlvMlXdejlSUbRfZLjIWJq3DWiPBdXgc+3gf6TnzdjXNkpiyXS+bPv0hzuODazeuYpsE1sp8QSw29BmucMC6cGxXdQebtIVAclrijnZvauA5D7G0MxLXOQFVVuMoAwqhonKNpJjSNpq40VQVOKywQLZA1KdqSwYXkk4AHqpS+5CLFFgdnDHUsiFiPkTVDZBBtVEqhjBmZDcP72xbap0qKzlmMb352UwizC4F7IeBjj0+ONiimsx0R5CvAj7hkBGGLBKGjD32/CXwIaFAC7XJ91kEq49hPKaJUxlglQY8xGKOwthxXhL4PdF0vbiBkjC2inEWcUamifu97iHrtSjFkpbdQqYc+FteDPAIYp/oKsYiMKRCTRqUBwBg+uxbOHLL0xmh86Oh7Rdf5ktG3WFvhXISUyTEQ+47e9+ToIUkm31mL1tBMZlTNhL7vWHYtXRE+1dpg9RBkSsmGMpqcNAzsmpjxgw1oCbpNcbOQf+Tcxf3khAbRxhhaX8v1HKYUtKseY1yZR/R4HWNMwsbwPUfzQyl1qhyTyYSdHUsMuYBDjrqyLJcdq5XMGdGvywLquikAY8R7T0pxraPiEylGKYtSUuoijKTiQqIVGoUZXivHnyIEFct1coWNEkBlsdStKrSx9H1PTpk+9FR1hTIGW1ma2JBWHb3vMEZKdsiKxaITBobV2GQIGvltZA6KRedCmBYao0UQcijL2bwHx/I4jgOEx64FMm9aq4s+TRGRrBoykVu37tD5Fmuf4tqNKzJ+QyI7AUaHGzDlWOaYYT7J4/0i+xxGw3aWwrmaAersZ+FFgIJtmg4fzuDCg6yZXm/9ceEiVYXi//jnd7l3N/KLf8kOX/KfX5fBvzE5f8qnztjZOQ0qfMlvvjYCCgBNo/lNv1Xo8e/9oePB39s/pjkFKAD8os/c5fO+YI9nP9jzsz/brSOvzTn/jOv1e3//49tFHB9Re+JJx3/1ex4/NoB+w2+8zid80oRbLwW++zsPx9f/9394i7bNfNkffPIYoADwq3/tVT778/b48R9b8ZM/uTx1fh/99oYv/X8LoKBYX4t7dwU0+IWfvsPJjrp2reLtHzMd//9v/vUBd24Hfv6nzvjiLzlesvCf/7bH+Ph3TnjxBc93/duDU+c529H8iT/z5gIoSPucz9vn7R/T8Pzznuc+dP/a+jWVbU2BuEhQ/S3/+y0AvvS/eGwEFBRw5YrlD/03b9r6nX/2rbfo2swX/qprI6AA8rD9r//w09y86fixH13yw++dj+996zfLfn7f739qBBQU8MQTFb/79z553/M7s22ZXHZ2DG99W8MTT1w8YF+t5GHVTLbfypPJIAQXt75/sh0dyuf+xl97hje/uebvvusT+O7v+YX83X/wCXz8O6f8xI8v+fI/+p/OnejUib8vA5K80V6ddpGH3XnZ04d5HGf9wPEs7amM7SvU1l2whVK8oQ2yPi75f8qDXaEmI4vyrhMrPa3BOlMEvBR1U7O3v8fOlT2muztoZ9FFSXygVrddy907d2iXK2bTKU898SQ3btwYfd5dVeGqahTZM2Xhb0rwmkoWNw0ZZQZ/ecmUDscyODN0XUvbrmhXS3zfQopoFXEmUzWO6e6UelKTcqLtW9q+Y9V23Lt3wMHhEcuVAJaTyYzJZIapatAWtMXYGuNqtHMoY6QMwkoNdzNpaJqGuqqx1pEiY1Z4pB3rtQBfOjY2UvkZAhNDLMDDbDphf2eXymrIgcZZrl/Z5Ymb13j8xhWu7U3ZnTgmlaGxmsZAZTWVNTjrMNqUwVAU+bMAKCmJRsZQJrFtUb5tTJ/1mW3MhW11zmfdF2vBwXXGO8bMqkvcPez40It3eP8Hn+d9H3iWZ597kTt3D1m0HV0rNoR919H3/WjDOQTpm9R/qYlI9F1P13W0XUvbdXjfjyURUsogWeOUJes/6EYMwYUEgCUjX9QBhvsqpYD3PX3X07YilNj3fbE59WX7aW0hufHjvRd2T9uO2Xbv/Zglruuaum5K4J2IMYzuFMaoYqcpYFtVVYUB1DCZTNnb3WN/f5/9/X2uXLnKjeuP8eSTT/OWt7yVt73t7bz5zW/l5uNPsnflKk0zxdoKbRztqqdte9q+l9KSrFAMGeviUqGEXRNL3T7akLUIi2a1/kloUkK0OmIWhkHWRd9FLB5zzgWEMaMrwcmxtAkYD5+FoaRDnCukDKIaXQmWywXz+dEoNOt9S0w9OYtDxN7+LjduXOX69avs7EwR0cuevu+OjamhbKTve2JhqsQgY3U9tUoZi9EOa6yUaBX2ysmsdwhhHE9DmUsqdprGGLRzZK3oQs98taTt2iIQq6hqS0bKdJy1TKcNdePQZFSOaA1GgbNaNBuMZtBuWTu72GJx6bY8Jxj7d/P+3GT5qEQBpPVo/2mMY2c248a16zR1w3Kx5PbtO8znS1LMRUxTrpkeNHA23Fu2AZz3e55ujomTLIfNld22z93veb75vTfah0e7FFPhB75Pgq0v+g3H7eTuFzF8+mfsnHrtTW+RwOn27XDqvb5PfO//M+fHf2zFvbuBEGSQ/+xPS5D67DMdb/+Y08DDtqYUfNZnn1Mu8QjG8+d+/j52C0X8l//KK/zYj6x477sX/PIvvALA9/1H6dNf+rnbj/GTP2XGd3/nIT/+oyve8fHTY+DBL/mcvdM3pIJ3vFOC7K/9X57DGsWnfcbuyIw42d5TQJ1f+auvbn3/C3/NVX7ix1e8+wcX/IovHK677PPj3zllf38Aa9YT0VveWvMzP91y66XAk0/VnN/UsWtw0cvxnnfLcf/yX3H1+HeU4jM/a4+9fcPhwfFA+t0/JH39q37NifELVJXmC37lVf7hu17k3T845+f9vBnBZ37sR5doDZ//y6+cOrZf/oXX+KqvfP8Fj/h0O7m9X/YFV/llX3B1yztD25a12r6tk+9ftMVCgatrxd/4397B1atCu/vkT9nha/6/7+CLfvV7+OH3zPne7znkM37x/vkbe6O95tp5D/CLPtzPC24+MpoqGOhpuGzIVR3vFvlPTOtPhxDxbSDFSGUrlIbee2IW1fudnV2uXr3KbHcXbcXuLhTruKGG+eDeAYvFgqqquLp/hb3ZDu1yxepojnMVxhqmswmVFRV+qzLWinCdViJ2RikJ8DGgkxaarTUYZyXDHEOhQUdS8MTQQ05URpP12pKxnu6QiHTzOUdtS+wjRllSzMxbT8wa1+ywt3+Fvf19XD0h2gmzyS67e/tcv36Dpp6gGOwiDSEnsTTMCoUu9NxI8B6lNM4atB40HwbHlI2rtMlWQAItpQWQUGR2d3e4cmWf6aTBGWgay86s5urelMpmctLEviP0ni4HfAkoFBmlc1Hs26xJVwWcKXr8SklWuYjTbY4UXUD0tTwe67Q+Z99j2xb8Q8ZzW1tT/dcBtlIKbTQpW2KOLNtI6+eYw5X0GYPlYhpLPORHyhiGM5FjSceCuZSKzWLXolWU66OEaaK0AAMxeoYMOjhCUCPQIdtaiwluljHIsSdSLmvGFIlRY60hRtE4iFkELlVcgx65lL4M5QODNsMQ0BljcK4SQUw11N0PAEgg56roPqyzzDGaAgpKCZDWlrqyJeCux2A8B0/0Pe3ujMXhhHYxJfQeciIUi8bFaklfrEzrZkKjJ/R9wEe/DrDJRRR2CFwhZkhoBhmJTCZkyFHsEtF5ZCgM42O0aC3Xd3CCOCtgrKqGGAZ72Yg2pa6nXBPnHNpU4xibz4/G7TknpVfWTGgmNc2kZjqdMj88pOu8sF+iJ8VATglUYfBkjcGQcyDmwj1J63tDK43VusxlGpWSlApkRsFPlDAE2rYtAXnFoK8QQkBrjauczAdtJCQPMaMwI9DhtBEnnLaTOc46miaRTEKFTERYIlpruU/WN+kIDklpgD5WCrUu21mzmDa1FgYAJEaFMwaVwNUV1mhCAXaaZkoza5gvDlkuW1588RaPPXYDrS1d25OSKboXGq2GqWWTjZDHv89NEA1MpBNrg7PKHy5TxvAoWArb1jCv9zXK66005FKWki++IIrGTz9djWMzj0JFZ7dtLIEhg9r3x5Uyf+anW77ij7+f55/zZ25vuTytrnlWu3rVnqLtv5y2Sa8767yfeHI7K+KJIrh466UwsDZHWvp/9qt+4tz9HtwL4/6HY3j88e37+bRftMtv/tIb/ONvvMWX/zfvwznFx37chF/0mbt80a+/dizQv/WS9PNJMUiQiWh4/dYtz3jQpZ1FgZ9Mpb9FbXq9rYcJSN56yaMUPP7EGX39RMXhwerYay+dc66brw+fu3cQ8D5z46bDOX387JViOjXs7RkOD+OxJZ0aI/0tJ3yhTjiHznri/9OpLF4GxsLJ1rZyDSbT0wyiY4dVfs+mhnt3A5/zeVe5evV431677viln3OFf/2v7vD933c2qJDP+Pu8thmIbXuIHfvsJR5aD7OdVf93v+N9NdvLPa7tQczpzNb9vveo2xBYXfZ877egOrvJovt4f2z8Hr6rkFpeQEofDFqJRVjwMs80TU0OwhLQKHZ2d7lx8yZ7+3to25AVRQsgj0Fe13Ysjo4wSnH1yhUeu/kYjau4EyKuqqibhqqq2JnNJKZNHqszxiShkiuKvaIS0UWdMDZRN4aqanDOkJMXVfVSowwCSDjr0EoTi+R6yhCUousjyy6wClnqi22FrRx7zS5oy2QyZbazizGWLkQ6H3DWE3MipEjf9yhjcFrKM/KQ+S8ATlYCLCQVMTGjnMFoUc4X0cT1wnm90D3OYJDgRICBZtJw7doVptMJzloqa5g2NdOmprKFXq4iPouav3eGKkAXFCpGsiq19lmKS0rsujGPXXzsbWYJT467bayEy7Tx/IcxpFQJUI0cf0rEyOhnP5RtDMHOZiC6CWKMQ1ypMZNa15LFt86WLGmhW2uKo8J6DaUUYzlGCHFkoKyDHYq15SaIl6GIE64ZCXE8llQAHTuACHmoz5fyh5QS5P6YJkLTNBJkFlHSGIME9T4SAsQkGXfn7IYWwMCWSRwdHtH1LTkrjLFSVuNcEZVE6AN6cK7QUBw7KmdG94TlaiXWq0XM0fQdcbmgbzv63kMJohVK7EKjOB+I68PgElHWHjmLfa1RaGeQ0FZU8zdLVoZrtzmmhv5aj0cYMt2qzGUDQOPcwIIa4oAsLCeGcpNA17XkmKgqj7UVVeW4du0q7apnsVzStT05pfH66iLeqUrArcdjPQ6KaLMufTnOCNoY30BMYRy3A/ARvIiEuqrGVZXMrQGx4VQikBliJCsRTfS+k/IPa5mYKYSEWok+jAkZFeN6vzkRBQVhEAbNOYsVqzrezynlkTWx2fcDs0bnjEFhaofVFq00Xdsxny/Y2Zlx5foVKue4dedF5gcLZtMZ1lRok4lJrHaHMau13OtSrkC5xttZUvdrFw3cL1v+cLHvXC4p8rDWIWed3/YDeXnbfq2uJS/aHsxS8rLnrE783rapcsP92a94huef8/y6L77Gf/YbrvLU0xWTqaB5f/N/fZ53fcOtjezs8Q1vZvGHVtVq8yNnHN4ZC+MLh0RbN3p6e1sGZpJSOb7w11w597g+6qNPMzOqM9gHAH/ojz7Nr//i63z3dx3y/d8754ffs+DHfnTJu/7ei3zVX3grn/v5V05ldS55Olu+s4mEXrydtWu1fSenD+K87Ou27d9nSIz73UBjz2rb5qwRfNjMPJ2zjYu2bT37xJMVP/kTS154wW/t/Rdf6MfPndU2gZInn6559tmOJ5+qtx7zUwWQunPnbNDvvHa/frhIwHru9s9A1Ld97kEm87MeUhcpDbjs+w8SsG/7zsN8SF0UQHkUD8bztjks0C6znQdfTG3LIueNHySrO2aGZPEfYqQxFqMNPULNJWusc/gQcLbC1g1Xr4mOQtNMitWhEhEzpSBllvMFbbtCK8WV/Svs7+1zZf8KOcRRJb6qKnZ3d9mZzURELiicAasjxkiwpo0EiDGJ8JmzFa64T2gNfeclCFNi96atLHJBEVuxXlQYqtoRMPTZkG1DNTVoxELQGMvgH6/chJAtvRfrxqwNKUe6rmW1XNI0Da6uCSEU5XtZBBtt0CqJDkRWKJPHkgxtjFg5blyjzeBCqXXwmUsQbUqQ2tQVjz12kytX9nipqXHWMpk0NHWNUeJkoLwCq8mqImJZxY7cJkLK+JjwKYsSfBGMRA1WgImzZruTFOjhnlrTpvWx+el+41Xe3r6vIbAGxuBFKSlpkTKQtaCbkuiQwcpwYCdsHsNwjCnlcuxyvHVdiRWjk0Bd6uLzmHlVCnrVlywtwlzYOC/vPX3XMzgbrrPOAk4opY6fopIxnFIuZQwCJuQSnMZ0+jky/BbNBDUK0w1AgVJQNQ6l5LVUSjZiF+h7NZY9yLmt9SVC8HRtS9eHcq66UNUNdSWUea0yOoumBApSEUmtamEUVXVD1/dyTFoRSOx2HealW7z04kssVyuUTyKsiUEpC0qXIDSPgInWojFAyiircOVYpfQnjyyMnDN5I6gdWCzS9wOzBcCU6yAlW4waAEOZiRo1WeRzDgZtiii2o6GP9L3H2p66qphNpkxnE7RROOtkXzEQ+oACUgpFZNGg6opU9Ai0FgcRMwAcZQz4UVgyMpQ5OSd2stbZUmbRjaUtWkuCqKqFOQGQWsbyFpuhD2JBK66WIg2psoAe1miqStFE6H1E5bBxr4rDiUTv0scpR5RQScbxvgnebI7PQYQ0xkiXRASSnGQ8VYYQA4v5inv3DqibmunOhN3dK9w7uMO9Owc4UzPdqYkh0dETQhDHCCfCtutH5AAyrsVOz3ocnpvgOeP1s5gL2wDSk2u+80DV8+a6V6udWrdtOb6TYN7J35vt5JjYtiZ+uYm1hwEkndUuDCooFI897vjA+3ue/WDPW99Wjw+gC27g2La2vff+93V84P0d73jnhD/2J07bAj73bAlkytotD95GLyf4P6c9qCvEWSyLF5+X12/ctOM533zM8ewHe/7IH3+K2YYexVl9dJn21rc1vPVtE37bb3+crkt8yz++xdf8tQ/xl/78B/ncz79SjkWy0R969rSQn1Lrc7l+wz3YQWxs62G26zccz32o54Xne978ltOAy/PPnz6fmzcd7/+5jg892/O2t275TmGNDH1yZd9ireL2bY/3CeeOgzjLZeTo6GJaBZdrF5wwgI/7uAnf9W/v8RM/vtj6rZ/4cXGH+NiP2+4OcbJ9/DunfP/3HnJ4cLosCeCgvD49h/mgzvj7PNBJMeA42wK21w56e3KB+lpmKTyK9uF0rg+DxbHt4TwsKtcZoVh+iwUiJeA0xhKTIkcZQ5PpjNnuHjt7+7iqIStTNiCL577vWS2WzI+O0EpzZf8KRmumzZS6rlnMF/TB04eArSp2dneZTBt8uyIZaGqLzgFSjyZKrbg1uNpSNQ11I5k7oAQMmawKQyAXf3AtAVvnIyEKy8I1U7wBNzEYOyE2sVCJHTkm5vMFq1VHYj6yKKSGvcYZg85SDJ6S1LHHFMWXXmu0dSVbGDDaUFUTrHEwlEPkWBbLUjuchxScGmzl8rhYz2QwulyPTF3XXLt2jRs3bnDr2otMimuFtgaVo9ShK4W2FqMUxgW0jiTVEzP4mOlDIqaSp92wk2PM3BZ2yQZ7QZfcMUVbYxhBJ+eUs4DPy9Jht2fwkqyh8kad8xoDH/sxs2YBDbu01pwY+3nUIDDajPoWKUdCFGZBSgYiRJukzj+pooovoMegj5CzGkF9yQ4jgJZOaC0BuYAuupRhRGIs5Qo5FqYCmCIqaa3BmGpkRAznNzAVrB2o8one9yQVJftemBUpiYBgLEKC3vcFNDGj+N10OkVrUMsVy+WSENaCg1rJGNQ5QgxE39GtWny3wvc9iow2Gudq6mZKPZmIFkpdgzbs7V9nOt3nuRde4PDggD54rMloxEFGZUUMQewmkfIPrQwZNZYOuCKECbHYfpYyGIb75vQYGS0zRwaQjBUYwC/NOjgWjQGh84sGgMxZBYjISoQbQ4/vPKEPNIVJVVU1KUpJU992+L4neCl7MLWicpZsNSnG0pcy3kiZFBMhCUgQI0U7YWDHitaCKswG0dwQcccQRLfB2EqEIl2FGUpZnMPZmroamLYZoZpJ+ZlP4vSgtREniMphfcb8/9n782Dbtv2+C/uMZjar23uf7vb3NbIkW7Ikyw0YDLJkY2Mcd2AnxCZFEsoEnITGUEBCFaQwRVEUFE6AIJqQVMrExjHYuFI4sgSypVg0cqcnI6t7st6773bn3rPPblY3m9Hlj9+Yc63dnHP2aW7znu54dd85Z625ZjPmmGOO3/f3/X2/MeB8QGlFqQb2jdihKi6uZS6WZOVyLLVjBe3fj+ADbexIKVFPSsq6JAZYLTeU5RnGWubTA7z3bDYrzs5WaANTU2IR0LjvRTtkEERVagcODuexlwr72Nr+HPL1RO//ONtNmB6ftvZUdQEi/Af/1Z89feYD7nSaL6WLE2OAdu+lq1jHahn4q395ffHDXWJo/Oenof3oXzwnhKtn88M/dA7Ad/6q2fjZr/vbpU//0o/uxBtfBKBwuVWV5h/6h1/i7l3L6YkfM83f/avlXH7oB3b3dD/5/4P588siko9u16F0z37ej2rf/avlfH74vz678t2P//fLK3oK+7/5wf/vycUvlMK5yA//0MVrtYXi279jSozwIz98dvHKUuKHf+jSfm7YXsQ4Hc7l786Ck3/pR8/ou3CBOvHw2PETf23FfGHGa39S+97vuwXAX/uryysWQyEkfuKvrwD4Fd82u/Lb52+Pt1L7rH2y7aZMik+i7Z/LxzWG9inru8zzQBsfzmHI1kbQGhfBOU/wGVhQokRfVhNm8wMODo+o6ikxKdre0Tk/WukF71kvV3RtS12W3L13l1deeYXZfEZKiaZtaPseWxZMZzOmszmTeoqtSurJhOl0Sl3X44Ssrc1uB9NMZc6L4VzTmyDXn1tiSmy7jm3raH0AUzCZH7I4usPB0RF1PcXoAu8DbdvRtFIznZKiLCoW8wW3j25xeHhIVRbEFHBdw3Z1xvLkQ06P77M8OWazPGe7WdG7TjKUAwVbCQhTlCW2LHPWfaDiK0xe5A808HyH5L6ohDYKnTPQJFlUV1XF3Xt3ee2NN7n30ivUk1kGUCAqIIMaSltcTCRtKOoptqjxETofcEHozvk0hKkwLm2uMidHrotSwhZRWgTVuJiBug5QfZbn71GZvxQz2IHKJp5qb222v+9H/SltyKx672nbhqbd0nedqO3nEomh9GII+pxzNE3D+fk5x8fHHB8fc3p6ymq1ousanO+z9kIGmXIGetifgAVSjiCgwU50MF/h+J8ce6hRz9aCahBcLKjrirquqKoSa3XWUMgZ/z3HiRhFWLVptmw2a1arFavVivV6jdaa2WzK4dEhR7dusVjMqGtR6xflfRGqjAR89PSuZdNuOTs/5fjhMR98+CEfPPiAD48/4P379/nau+/y/gcPODldom3Fm5/7It/27d/FF7/5l/PKa2+wODzEx0DTNITgx+sxVmjugq8J0NP1Pd5fFMV83NgRIG6Yw0zu8/0y1h1zZQAQUlJ4H+m7OIpPkkx2jaiwdqe54L2naRrW6zWbzYa+74Q1VFfMFzPmi5mUI2VL2pSktGBnVSp6JmIEId/b4brzMZxz2aEl0nceUOP3SonF5GazZbVcsVqtAc1sOseakr6TspeirCiKCpSm7z1tJ3o3xlhigCbbAE/qKQcHB1RlgRqsR70neA8poFXK1rUXLWOHZ2n/2d6/J8LeCJCk3KVtO9qmg4j8u3GsVluWyzUpKW7fvsutW3eJIbLOzjzeB1JMeC/lRXJEPR53d7wB9bx+ZXr5PXfhnfccYMB1c92zlGPcpO33/dX78Mm1687jRZ3XY+/bR9huzFTok+Xv/V13+ZN//Jj/7sdW/Od/6ozf8/vuyEs0n+P/+KU13/TNkzHjPgj6+GRx0V6ILl22uIpJ4aIlAS+9NkFr+Ot/dcNX3gq88aZQrfsu8m/9G++wzMr0Hk2fdqce03Acc+FzkDHfJ/vYSO66m/hjP3LGf/L97/Ervn3K//Ff+cKN+ihkjOb++47/5D8+5h/Zcwf4r/7LY37qf9xy+47l7/iNt+mjbPv7/sDL/Pk/d8q/90ffZzIv+Q3fc3hhn8tl4C/+16f8fb/zDlWdxVyyf3JImj5eyhgrxY/9yBm371h+5XdeDCS//HNbTk4805mmnlf0UfM9v+Uut/+v7/Oln9jwX/wXp/zu33tv3P6/+JMf8DN/c8u9lwv+zu/dnbOLw3moC8cfFxBp2M7gntT3KB582POH/9DPAfDH/8x3Xr6ca9vv/L0v8QN/7oQ/8Z9+yG/43tt84ZtEnHJ57vl3/y/vjdv1ydJFGRN/3+95mf/0j33ID/75U77vt97lN3zPUabbJb7/33mXDz90fNuvnPHLf+UhfcYkfvfvfZm/8aVf5D/4/vf5jl9zyJ27ksn78IOe/9t/dH93nGh21zkuKvWFf5Pgp39qzb/6L/8C914q+ff+42+/cE0/+hdO+A/+3a/x7d8x5//0r/2yR3faXvvWX3nEd333gr/xpRX/5z/6Ln/4X/gCIGWc//q/9hbeJ/6nv/8Vki7GawL4I//Sl/npn1rzv/2nPsf3/T2D9afiO37NLb7jVy34qZ9c8R/+h/f5g3/ozfE3//H3f423vtpy63bB3/V9d+nC9WyFLg5CToru8vh8xGDoo8FFzcoVaHe1VONZJ9oXWf5wmY68/7lSVwOIy624pB8DsHIlzsj1XglAnoK69rhzv2nXPU0fv6gX37OWIlxuwtK/Gnw9bV89rl0bnD2CurkTVFOEoIS2r0tIFnwi9AliiVUWo0qMLrFmQcOUtjfELhJIGK2ZYEghcdokHjaRaVLMplMWswVlUbDdNiL86D1JwWQ2YzaZSTlBYanTFB0DRaGIBAprRRiNixR7pbR8ni3ptLWkFPG9WEGKEZ4CXVJPy+ziMBULyuCI3tFtG1zj0MoQMRS2ZDGd5pp1S1Swbba0XcN6LSr8kcT0YDHa+VXTOUUlNm4RhS1KyqKiqicUZS2q+GTBMzINfZ8JqRSonI0XOqU8A0qByjT5GNG25PDgFq+++ir3773Pwwcfikd9jBRGkbRF2YRKHhNkndP7nlXTs25b+hBFKA9EFV4N9eUizLhTdH80u+DKWFXX01+vo8GO/x4oMU8Ys5ePb4zOtOyUM8rSXZE0lkrs/24AyQQwYLT3HECDvndst1vq2lLVBltVlKUSQdAoNnei46CyXoHPAeDgsmCACUqVDG4R1gq9fhDX08qMNP4hu2utzWwDLWwRBbgwPp8h+HwvzCi2uFPTl+sM0Qv93Q6aALJ/azUpifXjEBTLfzG7STRYkyhLTVHVLBZTptOKrnc47/Cuz0wVJQyCssBWljJYCrOga7NLRu/YNic0nad1HmNK6umMW7fvcefuS0znM95484v07ZaHx+9RFJb1Zkvv/JjpNkajksEASgl1XtZjkRjVqFOwH+B756T/dnf70vgZ/i3P0o7JItaNGYLKwevOOpGJlE0MpSLSzTK/pBSyvaR8X1UFdVVRGMukKqkKK9amfS+WkmS3BqOwGqwGY3alAiqJwKw3fiz3ETvLzJ5IRs43JrQm230mmm0L6Zy6nHDr1i1S1DQPj1lvNlTVVABVU9C5NZ3rKIoSWyScT3Stow+BUlmKQsoofEIA1a4XsVClskZrFhmNj36H7ALs3ft6mDdsLsXxzgu7xcg807Wix9E0U+5M7zC7N2O5XtL2K5qmG4EUKW9JYxmSNpeBjOH4T/9e/LQkcr/e2k3XII9ac36a241Bhf92+asA+D3/4uv8yT/yF/n3/+i7/In/bMlr33Ib1wU+fOuMs/tr/un/5+/l6BUJZs/9fWDDX119G0eziwHu2XIN/Aznfs5fOv+u8Wy++7c5/voPfJl/9B/+eb74q16hKC1v/c0PSDHx3b/1l/Gl//pv8eXtm8zOv3nc17l/H9jwV5bfxtF0/zhfoo0lf+nsu566Y770wS/w9ltfQR8c8f87/c4n/wB4qwnAfX7Nb/8W/sQf+1v84A+3vPzFI07eW/Hezz9EW81v/2e+lx9vXodBQ3ABv+eff4k/82/9GP/SP/eL3HnjgHufOyQlOP9wzYOvnRNcpP7b/y7quQQfX208cJ+fXb9OffLNV87jz/+3f4Uf/7M/w+LulFd/2W2qacHq4Zav/c0PiRG+5x/+tfyl828bt/8d/9xd/rN/5S/wb//rb/En/vM1d15fcPz2kvt/64SitvyOf/4382PLl8ftv3p+H/h53m+P+AvH337l+O+3Z8BDfuL8C5w+eOWJ/Xb2wZqvvfWTAPw3D77tCVvn9jr8+n9A8eP/5c/wv/oDP803/epXKUrLV37yfQ5fmvHGr5jyzs8e82PHv4wjm8eEgf/JP7ngz/7b/y3/wh/+eT737S9xcG/K+79wwsN3lsxu1fzmP/xb+KEPd8CO/tsS3/rre37+x9/hf/Z7/iZf/O5XSSnxlS+9zxe+6xUO3Smrk4Yf+uBX3Oi0v/refb721Z/ifGv4wfvfeuG7L73zC3ztqz+PWhzyg/d/+c36AfiN/+QrfPmf+QH+1J+4z4/8dy33Pn/Eez9/zOn7a17/FXd5/Xd9H3/+/sXg/mfe+kW+9tWW/+Gdu7TvXxxDv+mffpmv/LM/wH/yH7zNn/1zS+597pAHb51z/PY5tjL8zn/ue/nR89fgfPebv/4DX+av/+CXAQhOFhbvvtfz+/7Bnx+3+R3/+1/Pq99yh+va6uGWH3+45E/95G+C+fXbfL23W2HJ/8CfvPDZ/+Gvfy+n5uATOqPP2tdXuwvc5f/x3b/IwWJOXdUooCgKoWSXBUVdUdYVB9OFgArGYK2G4Eihw0cJ3qKSQK3twRrNpC72ROg0avSkl/p7jGV2MMn+8+L/bssalxSuafGuBxeorZZ6aWUhKVzfcnLyEOd6yVQnT0weZXI9eghgNLEvCX1H9A6SB8R2kOixlGIxmQPAGCVQSqNAX3ZcSHsgFcOCPaJzQKPUTlwvpURIgaIouH37NvdefoVm20ByGFuhbUBFoZCrIIJ3rus4PV9xcnZG7xNKG1QUP4SowKJQWgIvldSoRL9v4zYEENfV2A4si+syVxfBn0t6C/uRyFO0DClcUANJKaFJWJMDsRwc7VrEuTTW0Q/fGaOzSKPoKRhjsNZgiyzyGBLEq8TYYbwJbV3ulw9uBxp0iZgGyn7CFDEDDBZtbO67rNNgTXZDVRhTjCr74u5QYK2UcMYRUBvKfERUMKVAymCgtXak6Nd1PTIVZPzFC0zUpmno+sgkRmazuZQRVSXOe7rtRsonfC/18SphrIAVXR8YyzlMLrfJIodd39D0gbNlw1tvv0dVTblz5y63bi04un2bw9uHrNcbHhyfcH52JmKODEYjQa5ZybOvJVUu4f+ejaQAAX6k3F8eayl52GPR7AedY6Ccy44GYcKBmbXd9hTWUpSDfsYw4tLo8jGUTvRdJHhHYQyVLSjLmrK0+XmNaDIjRkUUCaXSWKKi0ML6UlIuM5yXMBagqgpiSIQ4AB5S9lTXUzbLDd224/zsnOlESshm9ZTT5YrVeiMMLSWCs6FvaNYbYthgbIXShhA8q+WGogrYomA+naKUJiI6G7t+CmPpxX5fD7orOy2Ii8KoJve8ysAICpwLYBxaK5qmpdrWrFcbyrLi8OiQg4MjilbTexl3w5xOSLRtpKoKLAJ2KCX3OyZELDPPkde1x4P+zw7SP21i51nb4/b7cZZeXAcS7M/pj9Of+HppTy3U+MVf9Qp/6N//nfzYn/op/tZfe4+f/e/fppoW3Hp1wa/97d/C/PbkuU7od/wTv567bxzyEz/4Zb7ypftUs4Jv+u5X+c3/61/Nl37oF55r3x9Xe/Pb7vHdv/Wb+Yt/7Cf4+b/8LqTEF7/7FX7T//K7efPbX7qy/bf93Z/nD33xFv/9n/5pfvEn3uPLf+VdbGlY3Jnynb/pi3zb3/V5qtn1LgfXte/+rb8MbRRv/Y8f8O7PHdNueua3JnzL3/Y6f8c/8O184VddDPS/6Ve/yv/m3/kd/KU/+Tf4yk/e54OvnDI9qPiu3/xNfM8f+E7uvnn4iCN9su23/WO/jrtvHPCX/z8/xy/+xPtMFhXf/hu/wG/5R34Nf/KP/MVrf/Ndf883cevVOT/2//4p3v6ZB7zzc8csbk/4db/zW/me3/9dHNy9qD2glOIf/Je+lx/7U3+Tn/xvfoEv/5V3WNye8uv//m/jN/6B7+Lf+H3/GdPFk2wzP9p25/UD/vF//3fyI3/sS/zCX32Pn/3vvsbB3Rnf8we+k+/5/d+JLR/v/HC53X5twR/6/t/Fj/y/fpIv/+V3+Ln/4R0mi5Lv+L4v8D2//7t46QtHV36zPN7w7s8eX/jM9+HCZ9322cQdP2uftc/art26dZujwykpJqEQO8mKhiiCXrP5jMPZAQXi8qB1he9btuvsC59psaVhr65crCWVyovZnHU32lBqWVgrNKnWeJfdIJKAAr7r8c2GsNkQnc/lEp5m27Bebzg7PaPvxQMenSjLgslsymS2oJ5MKaqK2eEhs7kAJVVZU5YVqqgwtqCsKnETMGLPmNIuCNZml20LIVyhwstCbaBOq7GWPCG1xiYp6rpmMp2gjSV6YR/4EAke+sazWq44PV+x3HScnDV0vRMLw2xNCDshOa1zIIDYbRptMHpgFl5aMO4DIJCFoR/NrBp/9xTtAsV4j9igUKi0c5IazyRnpiX8E02N/frrIUgfssQSDCXKqmA+n3F4eEA9qXLtuh9V+lXSUv8f9qjYij19AmHFDDRsCRy1WCqGQPAJ5wPGFhhjM83fZnG9wYZUwZCRzwKU1to9gcUdDX8QNwxBMv1aawEvMkMipZ0F586hQgT5jDFUlbxTrTW4XuN8g3M922ZD0lCWBUVhMNMpbdfQbkQrJORyjpgEOIghEDNJRGkRba0oCNGxbXo22xVN2xNRHB4+4O7tBffuzZkvphhjuHXriIODBcvlmtX5GX3bkGLADsAgSSwblWTK98EgAVsujpOh7a59NyQTSoCPNABJA8gnI0jGvIUkwoxZtgOsEmaBYRxPMSVMfnZjiiQfCc4RtICPVSXigmXBWDoQk4ewY6CoBIksdmssxoiVp3OiaZGSAEG2MLlEQuV7m6irGr3QnC/PWZ4vKcuK23fvMD84ICrNw9Mztk1LSApTVlRJ03RnrNYbCuuoJ1NiZmdEepLzWWtBU1clvWYs3RlAkMG+dNffg+7O8IwKMLrTORGxyRTBWIMpdpamAH3fc3ZygtGJshDb1sXBnNlsjmojzrX0fZ8dSECAnwTKUhRmDGalxCJmZ4+Pr10X6D+K0fWN2h4HIN+kPWnbx33/kQE46dJR33//ff6j/+hf5B//x+/w6quL8fN/5Qe/8pGcwDdS+5H/9Ev86B//G/yef/Y38N1/71UGwWftG6u987MP+L//4R/gm3/da/wv/rXf8kmfztd1Wz3c8qf/+JK33vhHv7GZCu/87y589ne88f2fMRU+a0/Vfvjvh5fnJdttw4MHx5yfnbFtG1brNV3XcXB4wOH8QBTgs9tB3zUsTx+yOT/FuwaNZzKxHB3MmE3FMtdaQ1FMKOoJtrBjXblSQg/vWmEk+N6holhJu97h1+e0Dx/QrNZ0wYOxtMFzvt6w3m7xGewoiwKrDZO6ZjZfUB+9RHFwl2IyYzKbM5svmEyn1JOKSVVRluKUgTaYssJWE7Qp8akgaoMxNgeYEvmkNAQ6Yh+Zcg25UsK2GEo5gu9JwaFJROd59+13+Mmf+Bv8zE//LF3bUxSWtm1GAsDZ2RnvvPMuHxw/FCeOpAgRtC1ISoQftVJYI44aCnJ2VY/ChTElfBRF/H1b6KGMY1ejDMqYXJpwMXs1BsSjlWJ2dkg7EUXUiAsIMDAAB4md1XHeUGHGcyD/TeVMv7WFsDlII4AkVn5qtHCUoDChTGIxn3Dr1gH37t2lqq3QtX2HNSZT22uMKkSUz+8C+cHybqBgD+KhRouGhvPiQGKMFXeUohpr/bW2oBWFsdgssjlERorEYBM5gArDWBncDnaUb3EMGJQqYwxj+YN0WaLve7quH8s0htp8CRw7vGvpvctsCjlmUVoKY+j7hu16RbtZ0jRrXNsQXI9rG7wX5kfTBbo+4aKi7RPL1ZamcXSdxw1WmCgKk6grzWw64e69u7z++qvcun1E37Y8fPghpw8f0DYbNFmgUYl1rAgpZlBIi/5Ciomu6yUA39dPSgOoQGYfqBzsylgQIEnLGIkDc0hKihIQg8oihzI+jB7mFrG3dK4jJS/zi9YyhlAQE0aJY0ZZlcJ0sYbCyO9D6PF9DwRsBrZkbFqsFYZMCI6m2eK9xxhF0zYCYk4mWGtH29S6rqmrkm0j86YxhnsvvczR7TuEkLj/4THHJ0uatsdWU1CG9WbL2ekS13uUtlLmpDUhQtP1aFuI0K2Crm/p+pYQPDEpIoUwm9SOrTBUZF1swnSyWq69sqX0XynlOtoorJFh7oJDkVgczrl9+zZHR4fcvXOb2dGMqAOub0kkCqtRJuvI1AV1XVJUGmOG+eVqWeaFM9orx7q26UfRG64Laveh0+uB0guue+nivx8fQ+/VGV/6m37E7wZ21qP2N153uuoF+Kg+sV3D9/3Qf3Xhs7/49/4OXFWN7Kn9fVwHGF/Wm7hc2nmdHsWF67oBMPEs5bX/1D/y/U/c77NZSn7WPmu/hNoHXznl7puHud5S2tn9NX/u3/txAL7j+774SZ3aZ+2z9ln7JdZMPcGnIEKBMZIl8ajrCUVRUlcTTJEzvyFnh2MS7SFdUJQJhZQgRKWJSpGMRpUFqqgx1YyqrtFWAuQYPKFvCV6CqBR68WN3ju3ZGc3pKeHkFGKQICp09G1L3zbEFDFlQVmXTOsps9mCo6MjDg7vMLnzGvbwZWw1xRYVylg0kaQSbSsBhNXiPmEniVqVKAsUBpRFaVldpz1mBYox8GH8XGWtANGJ8K4nJY02EJLLThQ1tihZbzpW24azszXT+QGvvvY6i7vfRCzv8HD7U5wdPyClSFUWGCV0dVSUhb9Wo0K9QmcRRvlgt1BLQxxLHIQE1W7xm3X1BZhQOTucU76jPoPWo8J2jIN7xFUa8eAykfLC/KLqiwKliaOuxlAvv1emwf4CU43fWVuQCGgjgbstQAw5AmgvoAhKtJW0GowI8zGGcgefnRXShYX24ORhjTASiqLAh532AggzQQAfL2CAzSCHEmHRGBNinDLomoh436ABMTAPgFGMUY988J2QHeyEKK0txrp0KX/oM9DQorKTSlnWkr2Okb7PJRvWQIoURtMpCN7h+pYYBGBqmg4XoOvzf15zvm5p24hzipAEwNA60fcdfevptprQGVRakbyi3bbcPjrg5bv3mJaGh8cP2G7Wkvkma6WoJOBcvvbQOwbtkWG87NogjKgYQoSB3bGfVY9RRCK1kXKfqBKD1WhZFcTIqJshwq8Wa8SNI2FIKeSgkTw6DQlDCJq+d/jgKaOBUly4jNUYZYlRj+NYq8wqCj5rOBiq2mK8jLUQBfTz3mUdjZIYxUZXl5qDyYJkIufnK07OjrFlSVHW47ab1tF1PUVZU5QTJjNIqqHvPS6ICGSM2dXHB5KVUpwUo4C6QwlDGvpGAECttVjbokYgL6XMKgnC5IgKghEAxZbCKJOSjwgpURoLRFzbcXL8gNB32KyZMFlMmU8PkHIUT1KJgCe4SI8jYSkKjRpdO/Qe0HaxXadVdOH7R7Crrobhj9v6+i2GeWtoQT0uWL7m3OHxSERKjz2fnaHAs3oBXnfIiyDNjbR2HnV+N9zuedsTgaW99tSgwt+++JuU6nq7uSsnkv//wqnc9Oa8YGrGi6R65DXBlc++MvkQgF8+e4fvvdUMB5Y/92/4U5zLTbZ80QJr6pnlV4bJ5/Jn1/XWDfd4ZdOraOSTzufCv55hGPyz/+rP8bM/veGbv3XKrVuWDz/s+dmf3tB3ib/z7z7in/+HHEr93NPvO12deBXqyn5GZfBLn17e2ZVuv1F78hQ//u3Cpk87Rq4bB7t2XPS8c6flD37XX+Dw1k4XZVj4DMe+jNR+FBSuC0vvZ9z/dZN90bbwzsXt/s1f+6P4yfOVjD3Nueyfz/DdReX5i/W18t9V66evJ+GgxzX9tNeRICUNSUlXKVEjz5KAUoOOLJxV0qSgxUIvaJI3NKuGk4ennHzwIecPj4m+py4MB7cWFGXJZHHEvVc+x2uf+xYOjl7mpEn8z/9cd/EUEjRNS9u2GGOYTacYrXHOobUeqcMheCJ+FFBLScT1CmMgOYwWh4eoRGRuOp9RFjMm0wWTSS0U7a6la0Wtv3cdRKlxDt6x3axZLc9Zr85xoaEqimxbqbAuMbMwKQzlZIqtpxzcusOtV17l9r27TBcHlOUUZYqsiO/p24h3jug6YnAUGkxhMUVN5SHomnJaUVUalW0F9zM9sKNtw9VnMMMM6JypBumPejJhOptSVCU+BBHA6z23JlPe/NznefPzX+BzX/wmQlL8tb/yl1men6MqyZBL4JbEcnJ4ktIALCAihcNztH8Dh78K/3kYWhfmtzF/mHbXoJCAZAz1Rzp/lGzzXkZtHxQY35rDeeVJVSdF0mmktI99lf8Td1RF0goQLYHCyB4Ko6lqS1lJIGeNxvU9hRV9hXoqDkE+2zGa0ozlNtaasZxgCNRTSpneHcfShcl0SkqRrusIPoxXonJHC0VcY/RA6xcxvv0SmAG0GPQDhmOS+3Kflh722S1qEDbU+TgKpYwEpUFAjq5rSdFTFIaiqvZcCAK9c8QQsDZlgKTCZDvUEJyIVbpISIoQoHeRtnW0TUeIKgfLwyiQsguDjLuqmtC2HV/9ylc5Pq75/Juv88YbL3N0eERhNOfnNcvlGd7tgQdKOi4EEUEU3QthA10ISIb7L26QpCwwKADLzkoyxkEw0UD2EIlBHF+00TlQjvgg4AIqoSpFVRQIMUIL40kNrAZhRHgfCDFgrCLFMOpRVHXBJOtbuL4XZos1hODo+44YPZNpzWQywXuLcz11PaXruswICZSFxRqLMjInlnXJ4uBAhDK3Wz788EPm80OUstR1SdU7uj7inCcmjbGWoqqJ9PhW9hsZxGL1yISIMaKNzAgqQfIXRRFFQJPsYjEAWBqFJakw7kMYF5oyFugMmmgGDREB50J0dG3HkqWwcDTctYrJ9BZVVcpYC44QNc51+BBQHgGrjCKlnRjsN8p7/abt477eyyyFj+M4H/f+nhpUKJWn0DcDFcjUsf245bqg6br23LjQIwKzF7E/qcm8GgyabL1jVaTU4eLvLjIPn+KwNwABHrvJo4LCm/zi6dr4u/0Hh+eBFLhy0jeFFK5iEerpj53b7/7dtyFGfuEXtvyNc1FR/+ZvmfD3/fY7/IO//x7Wxmfetzwi6fHneAWYUlzc8OKIfLrzeMLWl+7lrj0lqLC3eL6ulTpQ6MiicBwU/d7PngwqXK5Duxw0P/qUrg+2X8TEfx2oYGN/ZbtF2ROeUvPiWc9jv42LiL0MpHyuLvzuM1DhUktDVk3GpSfb5Q1150pTFYZpZVER2o0oxPve0ywb/PkGs1xx5FsOpw6jFGWRSOkM10RMWmHnhml3i4Uv6JIFLrqhxBwUhBiFZp3V2wdAoSzLsX7YdQIEWC30bqGlR4xOo0XjZDJlNp+xWMypyjllUYOCrutotyua7RbXNWg1lEFs6ZuGvhHgvJhPiBNDH4KwCiioppaymKJ1yWR+wOGde9x74w0OX3oFM6vpQ8Ctz2nPT1iu1pxvOroQSUqhkqKu5TpsUWHqGVNKzNRTZAeBQYDsumf48hjdBUEBo7KQooKYEtoaJpMJk+lUMpshUJYlk8mce3dvc3Cw4O7duxwcHvDgwQecHH/Iu+++LcGi0aiYmRJJxpK873KQpPUY3Kpc75+H0PVztdqnmccRiMixyPjMaqVgz+pwHBcpjL8f9ndhbrwwhyrQ0tcS0A3Ts+zP5WBUKTXqWaQEMQovRmsoSst0OmM6KylKjTEQQ6TvOoxWFJkZMIIGIaKKNFLVy7IUUcKuy4HfsK6Mmcoe8C5graaua8m4RxFXFADN5v3IWCmKYrznIQ33WY/BszAVFL0TbZ9d2UnEe6Hwhyi2k957eaYz48UYnY9RiqNKXaO1oigM280mB7a9lALk/jRGGAIxgFGaup4S5w4VItukaTcOdIFJihBcti00VFVN0wWMEaeENDoJCCvACjWAQRehaRrefvttNptzXn3lLrdvHWa6v+b87Izog2T0vaf3nTif5JIh55zs7xErqxhFsyClhNJa2Dkj6CQgA2kAuYZnMuaSFSnjCVqRQsraGIGQNR0kC70HDqKJITMg5CaiEA2Fru/RBoo9B4sBhKqqCpBSg75vUarc9X8SXYIYwLsAyVGWGltYttstSmsm0wm3jm7hnWe9WhMCHBzepq5r5gF82NJ2Dheg99lFQWvKSU0RFV3naLteVmBBnnVlLIXRJCLOR6zRAkazK3UKUQAJs6f/IU4cO92FlBLOO7peU1YCJk3r7IrXNyidMEkmCKUVy9WSoALKgi00R0dHWKupbCmgiFGZZSTinTHKvAjxwvOzP39+1l5c+6iBhI+CrfAkpsrl9nzlD88WxXzDtj/4j73CH/zHnux28OLb42/AVebAk9rjKUEvvL1oVO0R+33Wo/y2336b3/bbb186yPOCVHtB9iMD90f9dvfg7ZapV397Yxzrl/DL41kF0J7lGI8SJvooj3n571dAgUtMhav1fh/J6X39NpWG1J0UKQvLlagMGk1pS0ptiZ2nW2/Ynp7Tbjek3tNvt8RtR+kci6qgnE0y1T3Quo6m7/Fdojt/yPnxu1ig14eI68OuOefQCoqypDCS8e2yMn1VVXlhmp0P9sZ38F7YDXim04K6nrCYz1gsZsxnU+pqglWaFDxN27Ban+P6hhQ8RsXRNs45h3Oi0F+WBao0KD2ld57YBTqXKIqCxeEB89kh88URt+6+xOLOHVJRcXa24fz8jP78ffz5fZarDctth8NgyhprK/qyRNsCW00o555kp1QHHZNEZilctWp8FOA1BkHBE4agSL4gkdCFZbaYU01q0AJozKYLiJF33vkaScF0NmM6nfCFL3wBreD85ATXd0JXTjIsJE5TpKSFgZCPhbqq7H2ZdjtcR9g7X52ztyh1ZdvhT9lGM9g4xBR2+9MixjgIUw4tex/IOL7EypKsZRxBDWs1WiUp7TAGrS1laYkxSHlG8mhdURYltpDAN6UwKs+LpaDU9DvX5wAmZccSWX5Kthucs1lrwWTqfGC1WmGMGUGDfZFBGAJMRvbB8H0YqPk6yQMaxDZTa50tLFMGq4f7FDMYFLJav5PxHL3oJGiNDxUTEtrkYFgnrDXUkwnBF/gQ8va7TDNJ4VLAkyhLy8HBEZOypp21bDee5epMtBP6SAyKURNCpfzfDmhSSpiN3jtSYagmBZN6gQ8NXd/w4YcNrt/i3Mvcu3uXO3fuUBYlpw8f0vueEBMppMwsGParsnbCOArI7Hqh4MeYHUB01j/IrjABUhTnAJ9ZUAoNSoRSg3cMbBKTA2oB7SJdN7gSJAm0jZQ2CLiQRhRN5TFptDwbbdOSvKMsSxQiEBl8op6UaJPEhaNrcK6jqsoReBTwShFDwvtIWSgKWxJTR9NsMUpRFJbpdErfb2ibBmM3ouGi1QhAeh/wPtH7gA8CfJVVBdrSeWFP+BTRRlMaEbaNmXEkDBl9YY5SojS5B3oKu0HvzWkxRlQg63cIOKeys0rSkdTLPF/k8gjve9q24fj4AT442rbh1u0jZvNp7o+SRAAt40uKsBjZCpfbZyDDi23X9eHzrj3317AvYj37vOvUZwcVPro1+MffHtVf3wDX+PSAwjdIe0GAwkfdchJq/Pv1LV27gbpQX5azT3tU2hufwNd5uzyBPu3L7+MAFj7O9iR2xqPZBtf9bn+Efn22F78YiplGPvSNxihDYUomZU3qHOvTM1bHD+mWS0z0VNoyqQytB58UpdVYlfUKgsNEh02SydsuT1ge32cxmVEcHV69Hq2oiuw4k0XSyrKU2tuiQKusch4CwXv6tmPbrOm6Fq1gUk9YLCYcHCyYzmqqqkIbqRnvY0/wgbZtiF7AC201KUDX9RA9hdHouiJZQ3AOcg2wLipSFgQri5rDOy9x+9ZdptM5xhQs1ytOz97l+OFD1sszVHeKdmc0XU/nIdlKHBMKC8ETM6hVWI3SQ7AbLvTF/uIbuGKPN4z3EXiIWdRQa1KIORGtODg85NVXX+WD+w84P1uzbdacL1f4997j/Q8+YHFwQN+1BN9TWENdlZA8nijK6grMEKCqhB+ICTkTHsesN1cYWwPPTCk1iimOQMhg27gHLIyCjnKRoBQmAxtq77cM31/qq4GCLZGgWNXt7X3su8FVQWX7vrKwVHXBbD7B+x7nelAZvMoZ5KIwxMzI8F4CbGMMWmliihAZ69uHTPMAFjjnM1hF/n3IzAixbdyJLlb59zswQcoZhpKFDKgMoAE7cHTomwGYGHQWBiZLRJwZUAFjGPcnvw/E6Oh7cWxwrse5QGHF0tXkTLPL9oUx+hzIenrv8c4zqUrKYkJ1OOXoaMPJ6ZZt09D7KPT06GhaD9qMZS3iZJAyVR50kqz0QKc32mDqGkWgaVruv38f7xwvv/wSBwcHECOn56f0rs+CpWm0MbTW5mdiSEzsRsJu6FwSCw0Dy0P0S4If7FzZWRjC+KwO91jAiJjdGQTg0SkDCxgwjGN9BORgFDj0waEBowMKsZuMIVCUWrLxVUEIPSF4vN9ZM2qliErj4mDdaCiMxRQz2nZL27ZYW6C1oSxK2rZnvVxSTgI+o3VGa4xJ6CgWp13X0/WeydSidUE9nRKVIro+swsEeIgZgN6JIe7KDPT4BtmxF2IMF0p3FOIio1F4L2Vo1hqms5rpdII24HyPLQqxcy0Mve/p+i5b+XagItooysqi9GDdOmgp2Dy37p61X2rt0WzOj/lEXmB70prnWda6Hw9T4bP2dd0eOUa+jh+m69qnNm7ObIWnOb9hIQGXaP6Zjn2BAXGzPX5dY2qPKlm46aT5jY6+Pwl1vpgB3SfPfGP3y/O0IQOXktSYx5DQue46dgG3bmnPlvTLFbrvmBYFi7oEFYnZRz65lojOyusenQJWgwsR127oNissiXo+vXJ8Yy1lIRTZvu8BARWGFkMQGnH+r20bNusNMTjm8yl3bh1ycDBlNqkwVkjIzslvtKStMFozqSugwPUNbedIwaOQQKQsCnRKeOcp+gDrjqb32Kri8KVbHNw+oppMSEpz2pzTNz2b5YrN6Tndakt0PSpu8b6nDwEflThDTKcc3bpNWdaYomSyOGRyeAc7u0U1mVBac5WRtReI71uuXd5GKNcxT5OahCb6QIiJelLzxhtv8s7b7/DgwXG26gx0zrNuNtj7lr7v2K43rJbn6CRV5DqXOUCW2FACEEQlGcqYy2MuiKDtocj7T2IiDY6KEugN5w0XGCcp5ex7Pl5GRsYs/QU3iRygjfvc6xv5e5BAcmA/DGMsZ0ONVeNYNwaqLJpXVRUJKbOpqiLXZmcyt9a5/CbQ9x5bGOqipigsQx33ZSB3cGSIURPCTmdBSi3UBfBA7qUemQ4ppdFRAiRYKuryApslhLgXpMdsp1gwBHkhBEL0hBxYyekJg0KOQe6HkPeVA0CVpO4fyWajxCazqsSrMXpP1yk651ku12wUTKuaSTXh7t3XWG88MZUcPzzlfL3G+UTMLIh9DGoEQrRhUpU5+y/lQtqIW4ZWFq1Eh+Hk5ISUEndu32GxOEQZzdn5Kdv1OjNQ7G6MPOIdilLolIghMASiQ0Y9BCmLiFEYAzLU0ni/tFYja8ZoO47LwblEhAGzY0S+nwph+wgAJboKItqpwYDOZU/aWILzOOdFaLBJTCaiI1NVFSF62UeMWFsS/P7zpwBNTGCUoa7q8XqG+UMbTe9ziRlihVpYQ0jQBdGhCfk32nRUlTBplDaYrqPturGMBpUoypIUM/tiD9waBtq+G8lQrjM6ooSsAxIDbStMnNmszgKplqmd4tzOjjUhNqdoAfXWmzXn5zVVXTJNE6rKojR5bgGl8nyqNOL0sRNNHV0qnmI99Vl7fPsoE1iflvv00YIKavhDXf/ZRXB8rAp/rI7A49a66dLfP6J18fWqpo/c+GafwfX9NXz1lNdyk+0fNf4el5t84m4vU0+ffBpP1S7vTz3mu091e4qHf1jQ7DIuau8FKd8NC9LLrId06c8hpTBkucZ7vfeSe5bc9GXOxLO1nYjRk7QAxmM9YrubIrWX/7zJb/b3/yTK4LO262rDL5cxvIhyisvX9DR0x+v64ybb3mT7m+zjuVuSmXzntx4v9Ovw98s0e6U1MXqCd1hTUqiC4BJh27HpN6S2h9ZToanKmpk1mBBx0aNQsuD14nKglUbbAhVBJQ9EnHf0vXiM35leBRUKW1DWiuA9Jpi8Eo+Y0U4PkjESyJyfs16vsNqwODri8HDOYlqTkmO5WlFNDBNVSWBiLEZLAGutJkaF71tUlDKKsrCYuiTFSPCBFERFvt32hC5xMD3g6N5dju7dJpWKdbNlvVmxXp7j24bmfIVfb7FR6PTKKkJ1yNwUFNM586M7HB7dYjafQRTwpJrMsPUUVZdCxU9ZuE3X46J3qNsf6O9wdXyJ/dzACsj1xGhC8iRgMptx7+V7vPr667zzznu8//4HOB9QytK1DSfrLavVkrZpgEhlCyorNchp1NMYxopGZVcI8pw8CHkObX+O3YEN6cI4Yy/gG68pXXwOLtKpd/PEEPztOkBlWnUcHSNEVDS7A5Ag6ysMgY7WKgMlYK3CWoU2iaKAshKL0KIoKUsJakQTYQhU5XghgXceR48uFCmP8aIopdSGNLJHBqr6ACp47zOjoMhlFGT6fD9uP5wnSJA/1KYPgo/De3KwU5TfWIbSLgEGI871+OCJyeda/7x9FoEcBDelQEVU841VmKRzKYDYcdrCYvaO71QipYLkSprtluX5kmP3kEIX3Ln7Cq+8+gaT6QGRt2h9YrPtaDqXGS4yeOT6TJbQFUBJ7F4Hf4+BpaMkgEeez5OTE7zzvHzvHpPJFOc9fdPTtq3oCthCgmk1vHfJvCt24zgLX45DMltIej+wJ6SUQgJ3hzGKopDAnCjrkpg1IWIQHYZB/BIQUDZmqk+S67IKpGhHygdEAyMxqSvqWsBTKYmpskaMp+tgMpkwX8xxrqdr+xG8SAZc09G2PdaWOeMfmc1LqmpCipGubXEp5KdSynNsWbBtHd5FdFFSlyUhBdp+KG8JdH1HTApbligtOiFJ6Wwn2eft4qinMpS0KKVE00TtLCZTSiPwN4BemsjA0ApJ/t52LWYjwFM9KZkt5qCkvM35LmsnABQkIpvNmtNTg9K30HpCURZorTIQF2UcqTg8+hfmkMtzzOV20zXR47Z/mnZ5bXqj/anHRpQfa3vaNczltccn0Z4WCHkhoMLjc51jpHyD7S/s9KmO91SB/k3bxzwSrwNfHvPB1d9f2ORZQsMbtidMBpcD2qfe/Q1/PwTG47+f98F7xmDwYxkmY6ZkpyQ+1AYPKP/Vzfc8gXdviwuAAlwzUV/a17XXt4PcH/3dTT9/hvY8tX7XLcr39/X1mqW/Dny4wY8u3PDHgTSPA3uu2/ZFtctgyots+9f1qPO+/FmKgz2YwSotmcu2J3QeWo92gSJFNAoTE7H3uOBoXC8hiS2yuKLQTkN0smhEEVGEkOico2m3xHgVHbeFpSwNfQLoR1DEoEbRyLZtWa6WbLdbrNZMjxZM65LSarabDevNGSE4Do8ORYdhoG8rjdGQkgiQheAhiXbC7GCBc46+62h8w3rbsDpf0XeRqppz994rvPzaK5hC8cHDD3nna7/IcnlGVRmSd/TNhhR6qkr0HLATdH3A0e2XuPvq6ywODwkxslmv2W7W6BDwIRE3W4LdMDvyzLUR33gujov9LP3lsTpmY8cgM40AUsgBWVnVLA4PeO2N13jjvdfZbARE8CHR9T67YLSE4LC5v13wo7yNzaKMSUEk4lMYmQaXM8HCZoARcZCTvPF4HebrfebDUD6xf5z9UpBIyroL8q5IMY4UeqUz6X0UbVS5fl4yq8YqCqtzOYBHKUthSyaTkqKoxOpOqWwf2OFczEH2oH0gfSxChjGDBYaUpC6dpEaQANRe2YEe2QewswqNsR/vnwiTZru9CwFRGMeC1jthz6vPdxqFGX3oCWNgmZ0hMjXfarsDIeIO/E4RymKC0VaAG61QxpAQ8UetReDRJAje4zvH6eqEh+sztn3g7r2Xmc7nvPraa/QxEo5PSFrR9V6Ax7gr1RjGSoieGDUg7KihRENne0B57yv6vme5PMcoza07t6iqmqOjI87Pz+n7npQ8xpgMlAxjNWtuKBhG6SCkqLURR4gk8wNJSXbeiEuDfB5FCHYvQbj/HEo5wk6IcJi7UhKRT6W0aBBkQEchfRBDzEBTzGwGJdamyeD8dmSqlGWJKkqCD2M5jVhyCoOp73oUDSEZilKy+oUtMFOx7ux7cSSJSZxorLVEIi4GUIqyKqiDAL9NI44kXdcQYsQWAs5WZTVes3M9ru+xprzyHtvPC43gdQblBoC0rIo8rhM+BlDyHCUViQTQCw4mFVUloqfOW5xriTEIY0EJ5uz6nvV6jTYKY42M0aRGjRMp8UkIVW3/OXp8YuNJ7XnXAteuNx6zv+u3f/TS83HnpnIC72l/96jzep4E2OVtnneN+lGucR8JKjx4sL3w79VD+ffD3u3cH/JDcSMC9VNdg3o2UOEx6dJnZj/csF3Z/zPs83Hn+PQuENeBCjc7KcUTKPnPCSpcxUvUtd8/LahwYbLZDzqfsJ+n3/AFtZtMmLt143i9YlW0q2vUudhyyJg98jHYAxLS9Vs8+lQvnPPeEZ4GVHhMOz25Ws93mZL7NO1Jk/51CPdNJ9pHlVp8FBP1TV9Ez3LuQB5YL/a8P0pU/YX28R6QsF9nvU9V3/9upFJHUFgKY1EB+k1Ld7bGtx1lEpu01PaEtsF7hwfQis4H0JbSlmhTopA64YQi4kkoktIkxI6ubRtc3wIXLUf1ULec40DJ1sqi2Xeetu+kflppppMpZaGxGtrNig+XJ3TbFc51TCYVh4eHlPWEqpqKaKRWaJVrrnPwJFZm4t3eth1d79g0Lat1gylKXr53h4PDu9RVzXqzZHl2wtnxAzYf3Kdv1pSzKcpEShWpbs24dfcWh7fuYOwcHyeYYkIfFQ9OliyXS85OjkneCdW+KEi6oJweMJktmJZFDnB3gclwX/YzfpczbUPWevgzJlmk+5AZXgom0ymfe/NNtus1bdPw1lff4ny1zeJ7TtTnUw5OSbgQIOV6a61zaUvCh4BPgcCuhIG9P4VxsD+HDpnZ4XHcA35H8JYxe45SWS80X8ullMqwzf48bWDnUjIEbCpnt5WR00kCLkjgBwoJYqzR1GXBpCooS4NzLSEafLASiFBgTJFZAuUYXCottnd5qGYNi4T3PU0jThJ1PUVrg1YmAwaBEHbPYsrMjBDiWFYB5Lp8n+vAJ6IpYnflEC46BknK4XolcNIXykOkTxwxif7DQNnfZ7wMY2sArfb/IylSFGq+MqKujzEjI6QqSgpbousJs8mMg9kh03LGu++9x4PjYzZNx717L1FWJbP5nHnTMZ3O6fqepunYbLa43hOCp9AGa4WhIOctKv56AG72BoHWGpMsfe85PT0hkrh954jDw0MAjo+P6fteFP8fNT8mRRjdLMRGV0p6FCkDYyIGa1DWZC0XAY0KBgcMg8o2lMO4ltIHuZ+F3WkwpLhjlqjR5UHGYSLRti0pBOqqpsxOBQKKVKTk8T7mzLvJLIyYbURNLo0oWa83hK0nUVHXWspGJhOKomAymdD3HucD621H1zlmB7coqpqTsxUutJhywqyuMEpj9Jbz5RrfO8RqU6GNxRYpl2nVQKLrwjj2BrCL3I8KsGooGRLmyVDqNGxnjB4BLimxEbHObRPRhcYUUu5QlpZJOcE6sY40Rlg7xsgDOIIKRjPRkxHEG/5LKe45g3x9tE86i/9Zu9qugArT6ZSiuMuf+TPHQDN+/qf/yhKAn591WBUeG8A/b7sSLF73/aV24wD2qTe6+cU9dzc85TVf/fmLuRFP3MsTNnhqUOHSJ093GfsbP9+gfPxxPwLE4ZEDeT+TLv/e9xHfeWdfvPaUF0TjLq5gc/uCVXsbsW8ptv/53i8/BsAlxAlVfZ2t0Yt9aewv8p8GULiOHfG0+3iadnl/j6L6PQ9r43na1yuj43Ib+nUIHIbPHlWfr7PCuYqZVrta0i1XpLanMAUhQux7+q4jeU8wmqIsqeqpfBehj55BSR10XqBnujmJ6Hpc1+J8x2VQYQiyBgs+tbcIHcoArC04PDggTiZ03ZbV6TH333+Xs9NjNIGDgzmHh4fcun07v/MLUAqrEsE7nJcFvikKdNJoFVmuVjRNy3azpes89WzO7dt3uH37DkkpTh4+5P2vfY3N6Rk2JUoUCUPqHdPDBYvbByxeusX86ABdVfhOEZaOk+NjTpcrlusNTdsSnKMqNIW1Up8+nXOgxHc+RI81Bm3MLlv8lM/gkIkcgsqUsmWd1hzcOuKL3/RFludnbNYrus7TbDuUUlhjBACKER+8BPpaEUm4GMYso4+BqHaAwmWAamj7Ao3D5KuVIl7OTCWhkQ+TsFZ5vkaCMzVCEo+eC1L+nZARdsJxQ/yg8ntAq11wM/xSa6gqy3w+pZ4UJHqShrbZ0KIoy5rCSnbWZtFCRcoBesoZdI0yeezGQBwV7T3W7nQpfM4wA1grmgcx60cI5b3YZZ37NltLynNbZsV/MktgeIft9BkuBiHD/RjYEEprdO5mrTXGWGyub9damAJSSy/1/NKHmqZpJRg0FltqtLE7gCs4gi2xGEiK2WxG8apYUhbvvce27dg0G2oN1aSkrArWmy3aSJDofUUMieADSinJqhsFyLNu9S5RIGMBtBrcNUpx3HCe8/NzjNWUtwvqumY6nbJarWjbjkldoZUeX/kjlK8U0UV8hITPoyQHz9pmIc1AROxpzfhMijWknJMnaQGf9sf+LohWIygaMttgwLnH+TgDat73pBBG61Y5nqawJSGoLJ65K4GRMeIzY0VTljI2nXN472nbbuy3spCxM5lMSAm6LtD3LSlGSlNQFwVNu8YF0KWwY2bTCa7vBVg0WsaF9wRn0FnzptQaVVUkdoH60A8xl5Xtz186A5TWWozdiY1qI32VVEIZeTdhEiE4NtsNEc8sO9RUVZnL1zzGDNojiejCKPRoCpNtUYcQMM8xeU68DKp9mtplOv6n7fx+qbcroMLh4SH/xD/xL7PdXmQq/JH3fwyA3/Xan2ZqugvfPfqmJp4pIHjCQL7uu+ep2X3cps+cAXyGts9GuLy/G/mpPyKD+qh9PuqcdYrXfv6k313+/lEI4pPO41nv3SOICjdieVz50ZWvnu27Z2mJPe/xIGJw3kfiUJir5EVaV/Uo0BZiR8JncGCn7vzIRea4wNV5AaXHrNDjfrf77NkC/Uf1VUpiuTWZlle3e9Gg5UeAbg8v3xe138cBCo/a5qMCN34ptMfNQVe/M6Qg5QHdaoNbb1B9h3I9rmnQSWGUorSGoLNppDKUpgCVCCnJsxxDzlyFvKCWMojke3xSuGaDby++a4e2L0yX2AEKkEX2tEGFwKbrODt9yPvvvM35+QlGJfFlv3WLuy+/JPW4iGhhXZUE5/G+o/cCehRFBdHhXUvT9bS9w0fF4ug2t2/fRZuC1fqck4cfcn56wvrsHJuDy9ZFPIrp/JBX3/w8r3z+DYrZlJPVOV/76nucPzhGdR4XEo2L9F5yd7U1FFYTQk8bPLqshcWBiPgpfRlQ3c1b+tJ3uwCSsa92zh2QtBJFeu8wWlMay+07t/jiF7/A8uycvg+0bc92syEoRdRD9lYYHGhFyIFyTvdnkzbYJwvuAyDXMSqU2oXxVxbye0CzAtSF95wEeurSOmtIzFxZA2iDUpJhVynu5vHxlDMjJ5H1BKJQxEvLdFIxP5wwn99htV5ydnpO1zmiD/RaxmldTZlManEMiTt2RFSDm4TB2IIYhvsSAIPSCZK8h7xXY5nEAPoM+goDI0ECRz0yBrquJRFyZtZcYLIM4MX+O3EYJ/uBiTEWNZZMaGwGB8YsfZJyh+BT1geAnVpGQmlhDjrfjx266Zy8wzuP7yOFKaltBUrx5ufepOla0IbpfC5AHnD687/AZtNQWBEfVJMJvpNsOCkzFAkkAoWFhJVyFYSJgxrYS+Ls4EKk6zrOz5cUpmA6mTCfH5CS4uzsTLRG9NV3R0pSiuVDGkEUrS3WFnn/Am4ODCABfSwxGHwvzI/gAlH50UFD55Iba/P98SGzUAopw4nD2lFGo1ZZXDWDDDGIfa5CjcyUui5JSTQb+t6NgbQACy1d1xGDiD6KgGYiRs9msxmPFX0S9oMVbZmiKDC9o+97yjoynU1pnOd8tSb2PXU9ZTqpUOoQYzb0fUQrAZ28d+K6kNkWRit8EFHNCy3PBwMwJvoPGp3dUIrCUtpCyoEyeKk0mEILMFAabGGwhUUbQyTRe0dtCqw19L3De5cZC4aqqvDB0XUdXdeNNq3jBJDCuAa+yRrwk2gDEAtPjjM+a59Mu7b84fDwcKRJjW1+R/44nDIz14shXW1X1U5vkm170r6fBCo87QPwvAHjR/HwPQuocPk8nhlUeFL5ww3P40WACo8LQi9/f9Ox9aj2rOPgWe/5teN4WKDk77wTBe22dVkMKdH3Aec6lBIxM1tYqrKUF0ymEw6LrX0q237/7NDyQenbXsjcDQur634DuwzXddfy+Dq1R/fV8wCDz3Kc/cX708wf1z1nlwP6j+pFt0/3ftQ5Pa5dv92zgyGXr/d55uGbHutp2k3KYPaDvP2M5n4/j8dOCh/AdY5+vcnCg5G6sBACru/FC96WFFVJVAYXISkNSstzYxKarDgfHD44CQpjgOCIvpPnvlnhXXPtOce9ZzWf4Jiho6rRIdD1PavlkpOTE9abDUop5vMJt28dcfv2bcnKIYJ95KDdh0yRTyrT0uMYVHgXUGjmiwWHh7eppzMenpxz/913OX/wNr5vMaagqGqCUiRdM7l1yEuvf447b3yOen7IydmSt37xAV/9xbfplg+YaCd9YytMOaGoaqxVON8TnMdWE+p6Qj2ZYcsKZUt8TNg9EcJHgWn7gfx4T3M2PqYodPVkclQhyuveS6bz5Zde4lu/9ZsBEax0Xu6T69NI4VZai7sDMm+PSglqh0/n2Gj8x6Pe0Xv4w27ujVffwyldVY/Se4BmvDTeL2yv5Cg6M2RUvu+gRqBloJ3rlChKS1Uq6nJnLWm0piitlDVoiCnkunUBtURzL2VGwU5E00eHc2m0g9RaShtCCIhOg6j8F0WBUkY0DrzU6Qcvvbx7lifZWrLcc9bYgRBaa2xls5ihQlh+O2tPlfth+BPyWN8T/rz8/F928Nif923OtGuriCkSg2iRSLAaWK+3NMsNzbbDdwGrCqqqol5MMYVltlgwncoYj0qB0nz44QNcH+l7j28Dzjr6zpGiIyUBFWJUmYUhrhBa69EVRNgd+V2er885x/L8nBgC0+k00/17gvdXgsg0sGMQBoAkNgI6Aye7caqy1kUkpoGBIOKa8l7J81UQdwKSIuXyDTnQ4KagxN1Ba1IcEii7TD0Kud9eEXwgmDCOrZQSRSEAkPeBtm1RakJRWIrCkFIh7jYxUpTyb2Ei9FRlSWEsSZu8r4jPrBCjTS7V2WLLiulkQtv3rLctzXbDZKqoy5I4TaxTS5REP94EOudwXv5DKWLSYPQoGJp7ML9zduyAFHcsDGMU2GI3gag9Bqkig74F9aSmqAREUUY0XfYzbCEEjBWHChtFHLVre6rKjSwRpXZsoctj4dPWLsc2n+Zz/aXYnlmo8UUHz8+7v0f9/nmzh0+XNf9scH+jto/n3u6pTisADToRElkQyNE1Pet1w2bVEEKgrifMZjNm84L5zIq1UllmoSNFslnkSWWrs7xYSIM4157v+/CsXBe4jovT8Vl6NiDtSSDRddu/aBHWxwUh133+uN9eBhQ+StT8usB9/1xeTBsCDbgY6nzjtf2yB7jo/rB/Ty88B0ByjrBu6ZcbaHpKa5iUkn0tKug6EZIjJFRhsKVFW4s1mugCLjm8l/rVFBMksMbitcGrkIXJHMH1F4TqhjYotg/XoHJd/BBcaqXp12tWqxXL5RLvPbPpFK1qqlIzm04py0JU5HMAaK2m71p8zrJqa1AJQgw4H+h9QBvLdFYxnx9ASrz/7tu8f/8D+vUJabuk0lBNK2KhaENkcvuQOy+9xkuvvI7SJV99+11+4Wd/ng/efY/Q9SwmJZPS4mPElBXldIbSRkTqQqKczLj30qu8/LkvsLjzCrNbd5jM59InygklnWH8a7T4YV54TlJWTE+EcW4Fsa3TKYljhhLLOmsMbdOQvKeeTXnt9dcIEZyLbLYbttsN3onOgNFS35yyDz2SSh1BGhUv3bccgF0ee+M5JSFIx6EkYv+xSwL5qEwDH445vivy/mNmGO6zM4Z5W7YTMGs8MCbvb2BvgFEKo0AbRV0VzCYF1kp/ee9xfc9yGXCuxxihlCvEjs4YRUyevmuBwGQiVGznEr6VYDgEYRygJeDcD9ZVpSjLitqWODcAAUM219P3Xb62AfwrL1hDDsDDwGwoCoPWBUWRwRStLjzju75KKJXQCrB6FAmUaSEfL8VRbwGVUHp4V5NLSoT1NwBCJIsCQtTikpLdUrbrDe22wxpLlwLKaKaLA1559ZxXXn2dw8Nb/Npf++s4OTnlnbff471379OplumkFkZN39B3a2Iayjw8SgmgpYwE9CmXjKQcsCtrKZMmEmnbbuyjsiyZzWZs1utREHIorRFQYtDd2PVX8AmSJ0WyUGKek6InjiLSBmsKRMkDiEl0K0KQoFmB9/I8lCaLbGYryRSjgHRJQBEY5t9AUVQkrdj67QgGe+/xfU9dVhTW0vaBthF3kLIqqUoRFDVGMvRaiwZGCBay5a53ToRztcoARxweOqKPrDZrdNdRVTMODw7wIXJ2vqLteuaLA2xRMp3WNG0PSsaw9Y7NtmHbbPEhZN0Lg1I78Gr3lhWAbnjWQxCgDgIqBYrCYgoLOjOxIngv4IHWwtiwhUVrEfCFCMFnfZMgDBCdMFZT2ZreOZzv6bo2Ay9FBhYsCXfhzK5LYHwa2ke91vqsPXt7BlBhR5kb0fgrN3f/5Xn5s6uLNfljv9778fT7m7bLQdF1D8fzZqCvy+Q+9kFMVxeJu+PpsS+GxfwQUO13sez7cn0842+Gz/TFgopLO5GNFIoL64wXwDW/SXbwRn3FxT7db097Lx/VnpaJcrntZzYvb/uk67q+nxIqygLBpUhShmoyw3XgzjuWxys+eO8DNucrUpIX+2KxYLGoOCsVdV0xnU6ZzqbM5jMmsxm21ujC4EkEvGQGC5MtxeSOC/VaEO7BSkrGU8THLAWmhLaolSZdE+w8Tz8O31/uk13G5Nn2+aTtLoMDN93fdffuUUH/s7b9bNiLYNvAo84tRyvjvLO/zdX97V/nZQu/J73sPz0LlJzRI2K0KBlEn7NZRSlBY4jZbzyKxZgtaLct7vQcvWyYuohVFpsUfe+IQeOxxMKMJQ867eqQg8+LZGNB95JR0hprSkIQ1wUiKBxKJdFfuOY5i8FjK40uC0LQQp9VoAtDFz3bZsNyuaTveyaTCTEesV0ByTGdFKToIXnq0lBaDdERvATKSTuhKxs5rutEQtIUFYeTCXVhaTdrPrj/PsvTh9D11LSoKma19oBRMDk45M7Lr3Fw6y7dasnb777P21/9Csfvvo1vGuazCWX5Enp2xMQWzBaHzBcLjClwwWOKkoM7d7jz6mssbt1FT6ZQ1CQri+jCFGQ7AwbruRSyDkZmDUjAl3Lmc6c0P1DrU4goItZIxrdpOxEXrCwhBOZ3bvHF2QyP5uH5GWdnJ7TbBtdFog9obTHGErXCAyENoICMJWt2FHujJOCT+5kZCBL1XwBrC2PJ8VzOfMo2KoFKMdPchwx1Fi/M16UANYgxAhqDRrK5UaVRrJCUCDFB0qPVpFIJnRJaRVSKVGXJtLISkGkwhizoKK4CaE09m2KKzCiIjMcylaaoC2xlUUZRmBplBLQa9BHKSgKZvuuzwJ6j7yMQshtJykl3lSn3asxKt+2Wvu9o22IEFcqyFKs8pYkpSBCfYmZCDMw96bNBFV+6fQAcJHg2ylyYb0eBzyzKOdwPUsJkMCGhcDGhUsBYTaFLAePanq5p8a2n3zj6pscEhQ6JzWbFxim64An3l3z1K/c5OPoK3/ytv5xv/uZvYTpdUNUVR0cL6pfuMJvW9F3PZr1ivTpltVyyXq9EMyEaYnD4wopugNb4kECFPZDDoIIAbK6HZtujks7WoKWUCESPsVJ/r5S4gxSFydaHCNuhH1wYHHU99BWQMqtRJ1CRQMi6JSKymFQiG0aQUpYCT4jvRAKTMjvGQNKKEDwaRWlLYuxxPo9pa0EpnPMUpbh/hL6jXa8IVYmtSoISNplOGvqYx0eN0QXOeUwyGGVoOmEgaaOxMRC7Lusq1GhTsu0eEnUUQKvpSKpgOptzcHhIRLFeb1ktV5iiwtoSUxpcSLjgCQlMWVIkReg7nO/QWebSDJob2QVjfB2pDEgm0UpAiYVrMpEKhdViV2rMjkXqnKdterQSVlFpJxitUCqzMoh03YaYxG5S24KqNnif2HYNaM18Ppf3kBJwUKHyvZN7NWj/jImuK2uEm7enjamu3yDv6ymOezmiTHs7eRQLfHjUb3ROe808eZNH7vPTsD563vXrczAVHvftUCsIl2/98LvrF8rP36HPkjX9NNxI2O8b+VOoa4/f9vLf95u87tT4r0tfMtIAL2SdL2IPH0X7KBHGT9v9v27fj73+TIdDRWJUQlbQIvRWWIvvelTvqdDUZcVkNmWxWDCbVhgjE7/qE4GOxiXcpqOYVkwWM8rphNJWeAUhyeKz0BryYislUR7WWW04RBFn0kaPNN6ICHDZ5wTjPorfPs9xbgoGPWk/j2NcPAoIexpmxE3P41maunaq2FEu9wGD60DafRBk/PUlUPAmGYYXOQauO5fxO00O0LLgodEUxuRMXRxBttJYSLBdrek2LUXbU4UMvqHo+j7bL0YSIngmNmYmL9K0ZP1TzqfGeEGxX2qXIUZNSoaElYyvdzjXX7kmrTWlLQhZrFVBDpx3C37BiMTmTyvFfD5D4TE5WDAmA4QaYnTEkDDaAIFEn0szMhXYFtS2pi4L2vU5Jw+PWZ48wDVblIoQA14VdL3HaMXh5JDDO68ym9/Ge8PDh0u224a6LnntzdeoNcznM+zsHvbgZRaLI4w1EBLT6YRbd+5QT2c4Eh6NjxDaHhWh0pbC7MbUQB2Wf+d0XxIwQRwMNEkPmWW110c+u+Xs02jlx5l5TSJhCsvRnVu89sZrPHjwIevlhnbboEKCsXxAj8FlUgqlLNZGrM6L8z1Qdhz/+0yFPLnGXJqgVKZDD2c3MGoSaInKMsiQfxvzvM9+YkL2mRQoY0T8ETUeSwKHhI4KbVQeVwiAoBOTylCUGpPZH2L7OPS7iC5arbGmGOvqQezulFJ47+g6oKooipK6nmCNGYP84f5VdUWZ0q4sQUVi8vmdJyr+3idc349Mj5REJ6FtdxR4pUSzQRk7BtIyNhwD4yGOGehd7Z5SOdxQcejA3X95MAkzJFPKM9i+18W5N4csvew79IG26Tg7OWd1tqZZbUlRnrG6rIhJ41TEtYb1Zstme8779084XzWcni558803aBthfIg7hWE6K5lOj3j53hFd13J2dsrx8TGr1YoUQ9Y9SKiyoMpipqNrhRNRyQS573ZME2MsSgm4E0OXL19hCmFr6DSUSJKtI0UTxvuYafqDtWUeh1k8MhOJZPhGKaOIMeEJGeAT8UrRl4ky9qzOi1CQ1YaHvN8Ys81iWUnCLK9VDYqkIzE6vANtrJQmxUifhOlplJQTQdblKCy970RjoO9RWlPXNUprfAigNdPplNh2xNTjE7TtlgjYomRxcABKc77a4PqGIoE2hYzNFGWuV5aiMmAsbRNI+DwGPUoVaKMx2gibQKlxjpKcYUQsH/ecRvIzM2iG6MyM8k4shIuioCpK7HRCWVZUlcUUMJlYOtfgfEeIDqUNGE3yUgLStj2gUYUa2W7DOL5YQjYIvO5Ahf3Ewu6Z2j2n+/++rl1lDT2+PcvK4Jow9MIa5zO+w4ttzwwq3KTtsu6ffLtJpvtF7PcGP3iuHrkc/Dw+QN1D5B6zn4+jXUcX/yTP46PY39MACNefh0zcSsOwShwsvozRVGXJ0WJBHUWl+nC+YLE4YDoT1wStI33X4bzHe0/vejbLJaoxdF3H/NaCclqLGJFWqCQZqsSeGnMeUyGIJZpS7LJs+eUSQ9ytGD7m9kmOnW/09sixytWX/jdK30sAFACFLfQYpMQURwKHVZq+dWxPV/i2wzggZ3BiijgnpUkpSvJJKZXZD5o0UN6TYhBgHYAkpYRuG2PEOXdBSC5GWSg2zVVNBWvNqLSulNR0B8RmzzlHGCzz8p/GaGxRkYIixS4vSu0ISMAQqA2/U3gn2X2tDaW11GVB3zacnp5zcnJG0/YIXGLwGFapIBaWo8OXOHrtCyxu36N3ifVmS68nVEcvsbj7CvO6YD4pmU6mqGqKqmZUVU0Kkeg9VVGymC/onefB/Q94/8OHwtaaLzi8c5d7rxqwM5KRhe3+wlUWt8MiWOqyxxrmNFgWxrGfBxbU8LnKIIz0mSHGRIiR2XzG5z73OTarNdvzFdvNmtVyQwwePbC9tCJFL5oGWlFZg1YZd0iSgRyW3kr48kPHj/wgyQarsTY9hZjL1XYtjayi3X0bGQuDSKXeE38cIq9BD0ANAILQYrRsPtbCF0ZhDJS2yACbyn0p+h/OaYwCo62AKJfmhKqq6Pueruuy7aMAL2VRZLaPHYMkpdRIvd4F/YwggTWWgb4To8ZYzWBH6P3uGbJWy+tIJbTJGfXo8+8iO6eLi+KMu/PeBU9DQmy/f8fvhhvFpaSOFhBCJwnbUxDxva7taBsJ2tq2g6SwOhKyTlLfCRPKaI3WlqZz3L//YR6Dkdu3j9Da8NZbb+H6hjdef53XX3uFo8ND6rrmtdde58MP7/Pee+9xfnaKc/3IznDOUexlwoeEgVKDw0aP0VBXpWT7gwSYvXdokPp8ncEsAybbQorNrCGE3XMEZgR85FnLaxe1s+gFASZCZoMN9y4qjUqRmCI2syJGi1HFyKbUWuGcw1pLWZWo8dnNzBOUWLn2HUWVsBii80QlpRmGXB7GoD9hKMqSSKTL86yIiFoR9UyaoiyoEsSkCErRto7YtswLKRsxxtD7yHqzxWfLT61NLipCWGdJoYsCa2b40ON6AWv39TmGZ08blZ/F4b+doCgw6qWkPD8URUFMMkc557Kzg806W4YElEWFnVZUvmC9WWY3IbkvAyguwpIajRFG0vjcZybVXrb+cSD9i2rPurZ40efzjQw2fJSJnY8UVHj2tjd7fxR7fwGByU1QuBfdnpZin1GFj619vQUaLya7ezMU9mn2N1h/GaOIKLzz+K4jBc+twwPK+SGFksV+WRaYwmCsvCSKyW7h1PY922ZD53pC37M+PadoGopJRTWZUJWWqAYf6p3Pe0yRMNQK5+uQeCi/BD9uIGivRGf87Ibn8CgmwdfbWP0kW7o0j9yEbfDpb2oEXSW4V2Mtb0xyvVopdIBu09JvGlTjMF1AJ1G2d8lJ8jIHR4PoqTZG6LDGooxmsIN1oc8Byg7EG2zU9tXpYcgmdjRNe+XM94UlhzZQ+p1zpMHDXivm8zl9u2azPqdv1hgVmFSHKCV6CSBODUopASOiyudXUBQyxyjAe8f52TnL5YreebS2qCQBZ1AWygm37r3K57/wBV577Q2UNnz44BitW27fvg1JyiJIkS5FokuAY7v+kHbbUZWWl++8RGENH3xwn/fff5+3336Xk/MVi4NbvPTqa9yaL4QGrCClnWCcMEL0rl6f/WAQBvLrfjA7lEL44EcbzpRkcb6ffYsxYsuCey+/RN91NJsNbdfxta9+jc1mK/c8BQwWoxQxBghcYKJoJWBHzEpu+S1+YUqTFY/aMQj3wITLJZZqL5t+ueRKaTXqMQwgwrB5zECT1lkzAAlizED9NwpjFUWhMSYHk2Z37iF4+l5R24LoQ84OJ7lmQBsR2hss/2II9F0HKeGLIgMLNmedYxbPC1JulLPdw30LQcavBGBpdAsAsjq/zfd9AOkkk+19np+0oDk6lzZJJljOK0R/5Rl61Htiv0zxKhghvzEDgyJGKeVwga7vcL0nePmsd4HoI1oZvAs0XU/jAi6CsYb5Yo4tO3rnODk55a23vkZdV0zqmklds14tef/d92jXaw4OFty+fZvbt2/z8ssvc3Cw4PzsjPPzM05PT1gvz2mahhBFEHLQWVDZ0cJHcezo+o5t03BnMqGua/q+l3koBlRIQr0nkJQeA3tjFTFm9kP0QMrWtmlki8izJRohkhDZEwOEDEwIiORiFgvM917K0aQ8gayHorScu3c9MQWMUSPrSGstax+02H06hzIGdLaSHMrzrEIbAbRa71FaU9U1RWkhJdoMgpVVhcoARogyfqy1GB8oikRSGXQOnqIoOFzMAcW26ej7DltKX3ofaTpHcB6lYTqdEkJBZ1wG2zLAiR/HsrXy3Bmtc4nDDujezUchs0RkDrNFgVWKmIbSoBZjpewhBHGOKKopVTUhpkDbalARZYShImUrmWGUDNbmMT2UVOmLTMqvx3XTRxtNftYut08lqPBRMRw+KrbC0+zrWY/4LOc+Uqk+Be0yNfqTCkpuQjV/ln2+mOtRoIbyB/kkBKmZ267XxLbnqJoy1SWpdzTrc1beyQJWyaJuUlfM5nMmdc20rqS+Mno639P2Hd43JOfQPqCnE4p5TTA7caCURM/BFsWFLM0FDQytHztLf5QvnufZ99d/IPwJtEd02dfj4uJySymhknisJ5WtAbOGgSZTzUPArRtoe6YYfAjEvmfr/Uj/HZwAtEIWeUWBLUTlXimzo7BmsbeU6cRRy7H2KflxL6jqXU9/TfnDcO5DRj3k/Q/ARIxSe1/UE1LwNNslpyenNJtz5tOSW7cWkrxOOdCwhdSF952IN2qLMZq6qrDG0Gw3rFdrzk7P2W5bQFPVE3SKFMaymBxwb/4Sd15+jZdfukdVFmzWK0KzJLZLnBLadN93LFcrmm2DsSXBKFrvMNpy6/AAqxSnMXH/3fu89+47bDYNk+kBB7MJB5OaSinoOlIMxDQIL+oLAeI4LpMUMgzK9Pushv3tk0971oW77OGQYZf+0cwXM15783W83wFA73ztHbabLa6PFCUYNVBtFdF7SCL+qDOrRBwBstga7MCFzFjRZCeOtAcuDNeVz2mkGqvMjgi7+TkmKYsYArYh8z4uAoZ/k4M4BVoJnDacz6ivYATUFhBAE6KCDCCEYHZ2prm/itKOzIayKESTJJ9DDIE+RtHyYHB/EMBgyK7Ls7JjH8To6XsBuWQ8mvE5GUChHet6eGYGa0ONsfbC2kf6xF+4v9K/u0zshXlB7USL999/cnsvBVkqoRP4FOnanu2mYbva0mw6us4TIyhlCdHTe0/f9zSdA1Pggyc6j7YimOejgIn373/I0eEBX/j8G7zx+hvMJhPOTo45fviQDz64T1VV3Lt3jzfffJ3bt29z7949plmAtTCG9WrJUB4UghcdJCulWcYYohXtiW2zZd7NsNYymUwyY6FDXE8SEZ9HhxnHqlh5kvsxXbC3jVEYPiJ8qbDsGCICHigRoh0EOodxbQwhRbwfwAvRAwGZE3Wu9RHtDUbtC7K+gFaitSLPTyTkuTQ6J8+8EpvdlJIIJ6ZEUVVUVTney2EOHZwkeufAqBH0qKqSpAyu78Vqsqyoqop5FnNdbxtQBps1eYyCoHfjU2VRxeG+kMvrhDGV5xsG9wyTrSAvgjJCOoojEGpLYZoovWNhtW0LKuJ9gTZgC0M9KZhO58Ku6DsCGQBXNs9pjhgVg6PI8G5Re/dv9wykcSwMrLpPQ3vUmuRJQt+PXBemr/81zrO0513bfeSgwqdh8XndOXwU53WzgPn5Av2nKX/Yp7d+Gtr++X5S4+K6e/Q853SZPXL5fjyu/OHq8QZu5ZAxhRjEoooQMCQKpcA71mennJ2cEKJHWQNai/+3m0jGpOtyXWGgKAumdhBwCvRtJxaVTcdMH0Eti0C0vHCH7OuVLJiSSruP/c494oBPul+fhrnnG6PJIuIbrQl2nX3oFRDzOo+ESpoUEr7zmKip7QQVPFvXst40suAkW+AZnYNXSBjJ7GlZWJMiPvjsXb+L6wbFfIWW0oikCD6JZkmUAEksZK+ed4qRQUV8n9IPZOG6EovGbbecnJ5w/4P3ODs7ReNRus6UelngGmMyQ2NY4IO1JWW2/fPe0zYtm81mVI6fTmcspjWlkTrk2cEd6sNXMKagP3vI8emHnJ08YHn2kK7dIMaL4ENg2/T0LmCrCaqeMjk44M7tu1irefjhB5yfnXL8wTEpJG4fHXHvlde4c+8uk7oEAl23JbVbrDEiIpck0BjYIGMwnanOQ9A4LHyvBRb2gsayLMcSmBBCLlsR5th0OuHNz71BCg6VAan33n2P1WpLCJJxtRncdUiZmEoJnXU0iHHUUFDq4jOlkgSnae/j4R2hR5u9izR+gKRzkCYDA8JFUEFhsoRAGoNwYScojLVSvqEAnT8zYu24QxMlGNIokY5QIpIn4EIObKxB6QnWFBIMWj1aFO/eIVJC0ffC1ilyOcQA6IgtpRrtjSGXQTCUtIQM+oQciwlQZMygXcLe7w3KiM7FENDFXNqzAxPYXd8174n9cXH1NxfvT4yiuZBipGsbzh6ecnpyTrPpMKmApClsTYoO51t6F+h6L+LJzuFCQIeALQoKW5CqhPeO44cPmU9r5rMJQHbTqNiu12y2G772ta+xXC65d/cO89mMqi6ZzxdMq5q+79huN2w2GzbbtQTT3o3XpK2BJLoIZ+dL5vO5OG/UAsQFL7oJcU/iTqGxWpGUyaUcoofgNHinpCwyKVKIJJ0uvDV2dp0yHkedgLiz9gwhZkcMhSmKEUiKwefyoMz4co6oxBUhJZldtIaqFlvt3nkCkaKwNFtP8D7riQyg2qAZJeKkVSX92zQNfe8BJ240BbgkJaBVXUEG14Jv6XoBqMpKU1gj9pxemDfbzQayZapW4ibRtFtExlUM25ViTM6EGCCIiKME9llbJ1l0FnUc/zO7MqD957zIZUXOOSl97WWOaLYdxiqUnjOb19S1wIetc6SoiGooQyqxRualYZ8pJazSF+ebPWDh05Y8evFJo2/Mdc9N2idS/nBTaveTgt5Poj3NcR9FeXvW/T3LMZ+03SOPf4my/Ljf7qPzTzrmN1Kw9lFmr6/b95Nq0gYvcJ+C1OQphVWKsjCoAK5taTctJx9+wPL8nKquqGcTuXdR7JG26w1dpk0rBWVZMJmI9WSyibO2Z7Nd07ct0cD09iGzgwXKVLROUPi+73eUxT0ARN7Ljx8D12V1XkQ/v0ga3uPAnpue66exDOAm89VNfnexvXhw8nHzyKOygk+zv8fNjRdAMqUgJ4cFNJMMKiSii6TOsSgq5qqgbZfQO5KPKKUpq5qyKAlJFMK1lhIC5QPGhPGZdN7jfEDrXdZ5OL6IC0pmOqaUVbdzQBOvX9LEnO3WWkvtes4U6iw2Zo0l6I7zh8d87e23+OC9d1BEbh/NmUxkAa201L+bTAmO+WAxJaGxG0vwjqbZ0jQNrnfMp1N8aVjMZhwtFqgsMDabzlnUFefn5xy/91UevPcWm+Ux3fqcEDqKQoQCk7LoqLBotEsc3b7FvVdepSgqPvjgPu+9+x4pRo4O5sznCw4Ob7M4OsLHwIPTY8pmwyJG7kwWzCczjFF4H3G9RykR9RMqfkBE4wbqO0jQshOk3V847+6FuOdordlut4TgJRMbEjFI5nWxmPPGG2/gO0fftigU77//Pn3vUFpL2Zq1WAe9cwIWRCk7IIlGRT6d8ebKmMj0/ywCONC2x/GaNRaunVsVkFIGoPIYikMNhFDuZa4aAjuF0Yq6tHvZ/mxPV5hcapDwwYtbQVK5T9UYuEuQ2ucMZ5Dyn0KYFIOCvdL71O1E2zajzoIxhrIsUUpdKf0ZMrPZCoWUdmUN+6UOMQ42nYNjkcqlHYC6iMZprUYgTuj617fr1kXjPbr2/SPCxQNa6HvHerXm5PiU9bKh0CV1NaOuZ5hiQhEU1iXKZFh3bZ53xL3Eucw6TFLucfzgAaWGN15/PYuqWrSO3L17D3NqOD074f79+5yfnXGwmDNfzLlz5zavvHSP+ewVtts1JycnLJc16/WSttmKU0yux9dKE3zg/HyJMZaqFFFNrXoCTsZQDvilj9NIh1fIGJEa/BKnI975ce4cRum+Je7++Bm0MYg7bZMQhWXgvQUlZQ3JG5IjAwcasATvR32akYGiLVVVkCiJqYEYKIuCUESabIU6ZN2LohQ3EieA1qSumExmeO9pmo6YYFaWlJXFdw5jFItqjouRrndUVUnIwqU+l1tMJhWJxGq9ZbXZkNCUVQYiMqislIDBIyOBQTBVEjkhiEhqMJoYxYFGNELyc5sBN2N3WgsxM9yGMgljxNVLQBsBYJotFIWlqkvKqqQsRbxy0I+x1lJVNVoJm2iYJ6V8RMbcPnNnGA9P2x63Nrn8nH2SycfdeX56krLPsiZ63H6eFJc/6zoSPqXlDzdpT9uxH8fgfNEB93U390U9dE9abD/NPp7mui9f07MGitcFqzf5/eWX3LMce7896z1/1EOdYsoWToOPM5i6ZmZrdOtZfXDC6cNjQvaeLypLWVYoYyWDEBFKLIKw+xDk3wGii1R1ybSeoCOsNitO3v8AF73oM9Q1pdIkYwh9T8r3qigKrJasykBVvMm1vbBn4WMEjC9T+Z5njHwawLePAwR83P4/zj4YFq37weLl2unLDKUQpK7elJayrCH0tNstTdezsDVH0wMqD265JbQei8WYgnJScXBwiDFGBBJ9wIfBhgucF4aCMRZjC2xhs9Cd0HELW2T/9h3LQLGj4A42llVVX7nOqqql7CEDCUMrS6Hyrt2Ks7Mz3n/3XU4ePCCEwGxSjRlvawtms7nU/gZP2/fjgvXw8IiUEn3b0rYNXbuFBIvFAh0DhdVUZUFwnuV6lfVVCtptx/npCe++9bdI3Yp5qbElGF0wnU9oOocyJa1XtG1gfnDA6y+/TGELvvqVr/LlL3+ZEAOvvfkGr7zyMpPZAmUKTtcrjk/P8AleevlVDktDPaswRuFcL3aGWXwNcg22kvr5IUs93PL9wFXufbiQ/Yf9sgFp3nt8iNhB5T5CWZXcvXeHL37TF9BaM5vXnDw8FfDFSb12aQ1WKxHwTJEi10sHFzHa5udCjcfThYjjSSZf9GwGZphVYpPpDfgcLBRFMWZ4Y7ZP3C+ZGN4hKYPTtihQahewVlWFJmGNHgN4aw22yP1AJIZI13WZhm0wJpcwJi12hLZEI/XnzaaFqDJwonMQL6J7VdZMMEbR5MB2u12T0kSsIAu5d8L2CXjf55rufH2jxXh2IsrAnA+OmAIFBaUpMVaTiPS9JyrRZBjYOIMzSEqS1d4p6gtTSRxYEin5nbL+JcDpUaClzgFm8gGlDFVZY1WBa8/ZdB1lGZjNYb44YDqdo3QBZsOm74UalBkqIWfth+Cwa1sePjzl7p073D484Hzb0DQN02nNbDZnMpmy3izpuo7tdkvbtazXKzarJa++8gqvvvoqt27d5sHxBzx8eMzJyTFnZ2d5bOSyKSVjvG1buskMkoA6MgelEcAURkbIz5fYqVor/ZaSAHmJkO+9IQ5uGXtsj0EAcOhH6eMdOBBCImlwwdO0HVrXWFOA6RAmVUIrQ1EXUmqU7U1VinslaLl8Jz8301osUSXYXzOdTimqkhA9MUHbB1zwlMZQFBWQ2Zx9D0rhXCBEAX4m0xnT2UxYJssNy/WamCKFLimMpo41oIkK1ustfd9SlhVl7idU1gHJpSUphJ39qx5cHxjdHYYyDPbeC4C4N3CRsSRlGwV1Le+LQSsoZtHdthHRUKUQ8KgqWa/XtG2b1whSqpUyG2mYK8UZKbNbRjHYzGx7DIvnpu06RuzHvWb5tCWGPum27zTyLPfhqUGFjyNT/yzHfdLAuElW7HnP56Nol49zkyBn/Pwx2dihPS5je7k9CQx4WjDicft63Lk9zb7324tC+571+De9tpQCWuUXSkpoaym1QSfLOgmr02gJAspaFLJTEhV4pW2mx1kkuyQ+5iFGtpstvneyIE2KQpe4mOiXGx7GD6hnUybzGcWkwkwmROQFH0IYxb+GwOeyjdDl63ri2Hza9gw/e1R26WmYCNf9/Wl/91HMMS96/D5yf0849Zs8+zcBAJ+0zZOudx9I2N/+sSARSurdY0IFiM7j257YOooomdzQ9KzXLWHTQCsCW1VZoQvxPG+aVhTcTUFZlhhTEGIObLKFmTyDIoiltdCkxa7RE3wQ20a1xwrKQXJRFkK7fUQbFnRlKTW8IQS6rqNtW1Zn53Rtx3w+ZzqpUGmwYys5ODhgMqklkMoOD0VRUpalsCWGmlptqMqSZDSEQAoOUmKz3dJuG4L3TKZTIooPjo9Znp1QlCXl5IjQraEqJfNqKwpT0/YRVRa8dO82R7deBizvvfUOH77zHlVR8NobX+DlV14hasXDsxMenp/TdI7JYsHdV17jpddf4aVXX6EorYS9ach8St+FGMY7OyyEJXgMF8bBPrV9GBOyaJY/nXP0fU+MkaoqqZDsdnCeINqW1JOKey+/BIgNXlWVnB6fsmk2GVQS2zirNJ13xBBEpyMzAWIkZ3UloEgx4lzaBWKXxnbMIMj+Qn5gDIiOrRIggosZfRJjILD7U5GClxIBJNMbgidhMEbs9ow2WRXeEcLu91qrHPwPZSXDKYuewaB5MIznASAzVgABeUZ2Thz7jLghaNnPZAvjRCGU9eFeDeMfUvJIrBWJUYI2SEQl4MtgQzg4ngzlFbsxILoAY7nIpXlof37bn1OG70UXopPx0Sdc2xFcpCxqjg7vslpuAaHkL1cr0MJKiApmiwWdE6eMkOn0AwtAKPty3Hbb0E9qqqqSZ3u1QmuxPLTFLTbrFdvNhuDl+X94fELbtJyennLr1hGz2ZQ7d+6yWMx5+eWO8/Ml56dn9K6DBEVZ4n1gu91S1/VYluJz2YFc6k70NCUtQILOs2geU6K/IffeR8miX3Y5kDIYdaGfd9tIOUXvIkp5rHFQWrSyhNDlMpOdzoAIJkKHQ+d5oKqkn7qup22abMVdUFUlsRUNj7bTmKKkrGpQAp61vpNzzPfZ9Y6kFGVhcVGYS73zVJMpRTnhzp3b1HXN+WojApIobFEwL6ZoI2ujpu2IwaO0ydo3Ui5kNFhbYMoS9gJ3pQTwGl0fLpUd7IPmSqmsTXK1jMsYO0yB4/juXWCzabCFpSwNRSGstgFc6/oWXRYYoy+4tITox/tz+R37otuT1ko3+R6uW989uuT8cpL2G6096tpuGic9S3tmpsLHtqj9FLWPO+v2cR77WQCBpwnSPokg/qbb3mQfz3L+jwucrt9fynXNCaVjfqEnVFJYbQQsUFKLLQI8BcYWJKVwLqICFMaK2riSIAa9U/ftug6tYFLVFMaSck2hW25oVhtMVTA7OuDw7h3qgznKiJJ4DIGg95Fq9dTktxd5/z/KZ+GTAk0/a9Ketf/3X56js0K4GEzuZxxlU0kNFbYkhkBzvqbdNhRJM7UVJih829NvG/rNFjqxffQKCA6tOsmUayW1qkoCRrHJK4VeGjMdflS9D/jgpCTCBYRhLIv0lLUVEgIKlmVNnet9L7d9qriSD2jbluVyyfn5OX3fURUWNV/gfYt3HXVtWRzMmc1maG3onAMFRVFR1RXamKywHklaYazGKEtQolIeXMS7nvV6Td/3IgxX1QRg03Vs+p7ZdI7SgT70MD0EleiLEpQFqzg4uMWde68Sg+bB+x9wcnJGURTceeku9+69BFpxvlzy4OEpbQgc3bnLG1/4Age37zKZzQkktm1DkRSFrXIQKf3qnKOwVc6k7UCFwcLtugXWfrAolH4/1iWDMMcUCYNGGVFVJ0oANZtNUS/foyws8+mE9yfv8/D4mKZppSzFapzqoQs4qWXD5Pm57z2BkB0JJCsefHYlSNlKb++8LmfzBmV7ZUQgNIac5VZqZAkoJWUVWqWctc/aA7m/IgmT0eIUIpGENwaU1KcnrXFesqBKkYGCAgEiGHVEpKxAashdv9NGGEAaKW9I4lJkRG9hv+RhABR2v9MX3jVyn2CwLdzNCSkDC4EQhJJtjAARSWdnkpAyQDEwH3aOBANYMZzjfoBxmaVweY7Zfw6NsXRtz+nJOecnK9bnDb4PGGWpyikxgQuBdbfBE8EYbGFJJKwtAI02fie0GqQ2f7ja8/NzpnXFfDalbzserNcYs8EYQ13XTKYzSGlkufSuJywD2+2Gs7Mz7t69w9HREdPpnOnkgMJWlEXFer1ms14TQqDpe1JaC4g2KfHR0bmWQe9l74oRYEE0EJTSKA22UMSQU+1ZYpE9gHJkhqQkoOnY/3vArzIZ1BP7UmGplJRW7HnJYoZaibuOJhBNIMQOF3p6pykKS11N0EqxXC4hFSitKKsCH6WPO9djU5IEjNGgFd4JS8YqCeZD9CQUVV1jigKXBTYjGq0LpvMDjLG4kNhsNnmeECePyXRC710W23XEECnqCh10ZqUlUFKWJKzPga2Rv0OYVsaoC6DBbtxfXEPuwLEM6mU2xAAqhpDoO482LbYQxlFtaoyxlGVJ7zop0XAAdixLijGSfBwFZnesrrxjXvza6LO11iffnvcePBOo8CICuUdts49Ef1Tn9CztabKPj83a3SAcuwmg8KKu92mzt5+m9iL64KPcx7Oo4sribbgngqKrqGUBmu3eIpIt6vpAVBpdFmhbUtgKa0pQCecizveETA2MIeJCJAVP8Cn7kGuMkkVXCp5ts2S9XtN0Hbf9PSaHC7TRFxZaOi/69stILvfFvg/1iy6FeBFg24tAaV8UG+Gz9mIYGftj9HJW5/r9SPV6CkIfd11Pv25QLjCfTpmVNaFpcW2Pa3sJFDdb2q5DFYaiqtA5I2SLUjKWvSfRMZlMmNQTQoi0fZ+PL3ZuwRhc6nFDBjfXN3ddNy68U543rDGUZXHt9e4vKmOMYwZzuVzSNg1lVTKbT4m+I0TJSh0ciK5KjIG26UgK6klNUZXoLIqmlQKjUTlw8N7TuxbXtvi+F2E57yjKgsVigbWW1XqDMTCbT6nrgma7xGEopguh7StDUdTMqinzxR2Crnh4csbpakM1nfLKa69STSds2oaHx2c0XcdsseALr7zG65/7HNP5Aetty+r0nPOzDdOjOyxu3eXwsBQHhCgBzi7gFjrX6LqR/7PWXHhOtdaQ9QYka55p1nuBu+8dCkVdllhjCIDvYxa9C1RVwZ17d7ClgL5FqVmeL1ktVzRNQwoO65Uwz4zGaFH4V16CYK0kgy+6Fnkck6SM7dJaYX9MD/+Tsg9FisIQQO1YCgIyDNlXskK+IaWIDwHvPBorpR0ZnHG9o+86UiIDACXe9XStIwYIZaKsKrEFzLTwohio2hKAxgziDCCA1qLV4YND3FCEDZJIlLpAG9ERSjlbi0oovUfvTgOdm13GMf9leD+NJRfZzFMNOhIwVkZLcJTLTfbYC1qbC4HUPhg59Pfld/lwbt4nvIv0bc92s2W13LA+b+ibgKbEaJtLhAydD3S9I6oeEyzBZ3HGosIWpdDuuw7negEVlPTlarXiaDHnzq0jFosFy7WMrRgTh4eRqqpYLA7o+57tdk0MPgftIj744MEx6/VG5qXJlKIw3Llzjzu377Bar3h4fMzJyQlN19C0TWYCSCbc9Vl8UcURWBJmTBKGlhZQxRpN1AnvIz4G2SaDREOm23ufLUd3oM5w7wCUtnlsiDVkMwTZdUGhDSqXyIQQSVE0Bsqyps8lR4NQYV1VlLkUYP+5qgYRVhIuBPrViulsSlVWlIUSZkbwpCjHTRG8c0ymFQcHC7ZNR9M6VssVPkSKsqSuBcR0PrBte/q+JSRhOEwmE1DQ9w6jFdaW+foE3EjEsTxH5hwZ48aI+OO+68NFscQdgGDHcbxnCR4C2ohVsNYQghOLYQPNthUgxQhoYYyhSAIUCstoX9NE7C2V2oWJ8iykcX55nvbZmunrpz3NvXqu8ofnXUxfl/X+tLUXzxi4ufvDk8CETyr7u4/e3+S3n8Z7+3EzQW7W1DipJyUvNZ0zWSoqYsgvbS8e3ykFCqC2BWVhMaaUQEeD1YloFCpKnbHWmkpbou+zMJ1GGUttDEUJnkRaJ042K07SAwKJu0Yxmc8pqnJ8iY1n+oj+upzhuZz1ebZuEWT8454vnnS8T8eY+fptT2I9Pc39vpxlvKyUfx19Uymps1+enhN6x7ysmc1nFMkQNg3b8xXrM7FA9N4TAFWIPoLWYoGWMqsohoRPgYijKErqSot4VvCilt91WLO3MIy74GbMCrHLRo/AiL5ev2R4vkIORNq2pW1bQhDRvJQSXa7ZN8awmE2YzyeAoskiruWkFPtLK0KKLgRKozBIWYQLPU27pW82IkgWJZAtSsuknlJUFU3bsVyege+YTyuMVXRdwpYGlVX8jS2ZLY4oyynOB86Wp3Rtz/zgkLLQuBQ5PXnItmuZzqa8/vnPce+VV5nNFjgfef/d9zk/X0vNuSkJqqCazSVQznTy4e/Dwljq1C+KMV47tkYq/QAUpHFB7b0n+UBhjAiiRSflJU1D17UoBUUpmdDJpObW7UMBGsoCUkApcStQeqCQizRbckg9ejRSB240MUpmUWGy60EeD3nsasDH3TwaU0LFHQNjP/MLl643f660yoG/ziCSFw2fHIAonevrm47eeybTCWVVoJTB+56+d3Rdzyzu+kgbyQ4XmYkzAAkD08OYIcMc5dpJuXQlZHDEyvlmC8LhdIfganw2hvr+QZBRqVziRz6OGZ9zYXGAZLVFM2FwApFgXY9AUwjCbhis/nZlF/uspovlEfvrH+89y/MlbdNRFjWTSWB1smW7adAE6mqGKiwql12ooASYi14AzShsC2ML0eKoKoqioNmKa0iKQRIInQCRAg4ecHJykkudStFeKW0GdmC7WY/XMIi5tm3Hdtsym/W59r6iritmszmL+Zxbt25xevoQUqDru5GSL/H1APKAtrJGkfIoud/WiHZGspKBTx5U1CTDWJa107AYAJ5wgZ2SEntaAZGQEr13qG2PJmHqQtwKQkTh0fSj5oC1Fq2GcpqOpjGURUVdVnSuJ3op37RFgbIGHyMqRNbrFmPFcaPMNqc+A24y7gJN06BNwWQ6JdUVzkeatqPpO+rJhEk9paoqbAkuRvptg/Niyz2dTjBG09g2g2wCYkFOnMahZCgxsheAlARgG+aii8waxrlOnmmd+2AfhDBoU4zWrbGP+ODonaf0Hu88fecpq6zfYQ0xmfH94zNjaviu0MXozjIwhF5023+/fwY2fPLteda2H3H5w7Oe2EczcJ+3fZxBxEcd9F4X6D2JtXD1nIZ9PfkcnxSEPmt72snoWYPDZ82IPy6gvi57yrj4iaQ0WGSV2GCIvYgLhSj/GWsxRYUyJUrZvHCSBWJdFsxy9qfru1wbGyDV6CgexIWCmUlYFUQEbDrHxcDadZw+fEhUcHCnZ3F4QFGWYy2q9/6COjk8/knfX4w9W0t7KaqP9jn8DDz46NvTzhNPw1aAi0H5sBiTha0s4oZtYwi0m5btdkupDLOyZmZL2uWG7dmS9XLFZrnBxyCCclWFKeSVKQwiEWa0tsify4K7d471doPJ1GYQUcEUpIZ9EOKKIeBDGMUb5feXnpNrprR9ynjf96P7w3BdWmtCSqgkgn7GlEwmE6yROnmpqS1kMWwtKYlIXD4Fod/HkIGKhhQC1mpUlJpfaw3aWjrX07QNwTVMUseESPCJiY1QQkyOItc4TyYFwTna9ZbQOuqiwhQVPkU225ZtcBzevc0XPv95XnntVWJSHD94yFtvvc3xh6fEoFgsDpgf3RKv+5SyneHQF3LiwYv6fNbluwA27YOi++CT956u67K2xa4MwnuPzsBudJ6mbWmaLX3f40O/B+q0+OAoy5LpbErbNFRViWZOXVe7cggXiClR5syf1jurvJRA65IYdu+xQS9hEMxVUV2ZaCXwMNjC5H/H0UGEJBr5kvyXUrYhI2qMwmClvC1r5BS2RCtF31u2zVaGg5YadmuFTdM0DQoRlbTWYjGoJKKjEidl9f+osu2mBR2JCAvGqqE8aBe8DzoMg/jk/nO8z8bZ1YzvMrj7fTX81pgcIGUHkLEchMENZLdwEfHBNPbBPgtvVNPfK53ZfzYHDZP1esN6uQGvsabk1tEdorNsV6K1QIKgIKQ0IiYxRZQW8C50HTqzFiRzLeLLWiVC31EajfeB1XLF0ZGwFVarlYgrdq0IaMaKyWQi7CGjx7KGAVhT2uKjCPZtt1sePnRYa1gsFrzx+mu8/PJLLBYz1qtzAT1cT/CJjd9CknnNFgYzLFEYgKWYdStk3qkq0XTyXvQRUmY/hUE3YS/LrrWmtEXu85jnOo0xBUqBdwHnI70TYE9n8UfvAz0OjcaUhqIq8a4T5x0UbStlG+JmUYBShCTWjn5g4BQVPghgtd1uSXVNMbAGgDSOiyDlXs5hy5rpZIrSjm3T0rUtISRsIe+G6XSCjwG/aQRszkwzbTRt18uzqEQDx9qC6MPo3jBoKqQMjjgnoFxd1zs2Q34OzB6AQBpKvPZKiKwdgTNjCsqqRHm5Ju9E78c6hzaWosgeFIoRwBxAINF1sFnnYbfeexHAwotmsH7Wnr49bd/fNFZ77vKHJ7EVbn7e42x14/ZxD8yrtfBpRMClDX+/ZEXyFKf3yGtJu2PIJo/Z6RPu/eMAhRu1/FJJw/UqlY953YH3gYpHAwuf1ORy0+M+KoP6pH0/3XUpIAu4DfWKVry/LQVex8xcENXuuqqZTGpsVVGYgrqcjJZmJi/cQkpYRBhKOYVSUvZQaI1OCU0guB4fIlUx5WAKYbNks+04ee8BoetRLnJ4+4hyNiVpEd8abMyGs1Zp1y9DBeS4OOQmj8CjB60Mrd2YvTx+r+vjJ02Ajwe59n97+QV6lWkkgchjD/cN366rNYYnvx+GbR712xs/a8isG5GMJgMFWku2UhZL2XZPytuJvac5X1NhWExmFNpKqcO2IYREYUuKymETFLYk6XwUrdBGUWmNNpZJNUFbi/eOEBKu7+m7nqqeMKlrSmtIXhGCF7G5LMKVYFQaVwmE4JuDKBJBPfqpGPsmB4+ahFEKYsT3PSpGqspCmo6sCBciaEVZTahnkmHTRhOyqrvR8vsUPaHv8V1PdAFjDFVd4bseCPkeScmFC15syhREAr13kr22lpgSs+mUqpxChKZtUSEwrWtQhmXbkWzBnZdf55sO59w6XFAUlrPjB5ydnvHBB8d88MEDnAtYOyG4Ek2k0AZSwrlexPe0gDcxDdaYCj0+xxeDwP3xFqOUlw06CuSgL/pA6J3oDKSUa41TdpvwY9a173sBa50fJ4CUEp0T5fjJrGaqZ9hy+/9n7z+75EiyNE3wEabEiLsDCJqRmUWmaFd315ye3dk5u2f//y/Y6dPVSYNHgDgxoqpC98MVVTM4HCRYVmR2aRwPAG5MTYmI3Pe+hHJ7Ry4TqhRcpeZrI/GlUsSAUoVQMtpCSQWqod1crJuaujOPh0rp6rUjxopC9S7orCXmsO5PLgJMZAq6HhJtxL0/VbNQVQtn1zR0JTP4cfGWaJqeruvkGgqBcRxxTpNzI0BItvJTIjmcKNSqsg00CpJEVLbO0boW3SoxAY5Jrs9Z8lPZLaWIHv8cYMhzwkURzb7Wuprf5boEETmI1vW4quoroUArjTVGzm+qB0FRuRMJUiZlRarF2Nz9hZm1MN9qlfGUkAJtiAwHz7ffvGB/N/DBkw94/70PWHdbnn79jJu7PTGO+FKIOVHqdzJKc66oyFnioEsuZKWkwKWQmiJpKzmz2+/ZbCQW1lpDSpFhqC781RNitepZ9Wu0EnNB8YoQg8B4jHg94awhJgEN/TQxHPa8994T8VvZbCGLNMaZI7fXB7lvVEGbQkoGXeUo83GOsZCzxF4bK54hWonPRYoSEykslOqx4SsImg3UMTQXkVMoClYrirKU5CgpkJMWs1Br0KYgI43kTRQNrXWU5OvtKwCdmKDKOKSUJaZIyp4cJemmbTr0esNuv2cYBhlDVyu0tuJ1kBMqFVQpjD5yGD3rreby0RbT9GhtOIwD4zCCD6yUout72rZlGD0h1uhhrWmcowA+JshZ5CLOkWzC+wlrGwG7VfVlOPeuOgOQZ7Bw/vc8psm9oeW1xqBKXuY7W9N6rNH46Ik+462wPKwxNFaB0lVaWygqU3JtbBUNIQPuNPYIxeKluehd18bvshZ40/b9X1temUjLa//Bwqh6+cE/7QLvu3zXN629vsvrfiy2yHcHFb5zJ+lNO3d6bB4QTh/x80SwlhNW9U/zd3gZvbt3st7yXV7HSlhObDkdjfljlHr7+74J0XnTgv3h35/tBOeF1ykK59U2yoPv/vJT3jAgvUtB8a6sinfZHhr0fijY8a4Frzo7sRoLOlLQ+MmjsqGdJ8YYiWHCKU1nNI1WdDUO0rpWIoq0gqJJWSizMRZKUVjX0Dgrk7/WqJKJY+A4yiTf9R1X6x6nOw7DnsN0JL44sovPMTFTriLtuqNrG0aydDeLLFS1iDTkutKa+ZLIWmOUki5NkUn2ocv2jWPYax78acCo+6DCy4XJ+ced/11oxQ+/45vAjx/G4Hj9Z33Xx7/rJPJdwbh3BTDPtczv8nnz+2sMKhdSqaZ0zpFLYfQT1tiqbYaYCslHjoeBsB/oi+bR9oJ1tyb5wO72wHAYyTGjiqbtpCBOKVNCRluNNg7dWNqmoek6nLa1m6lpGgHdvPeUFAnTWFGnjKaQYybEgI8RH8WosXUdPo5I4RoYB88QPVNMhIe+M7OcI1fNPGiKxJo1luSlS7vqexpruLu74263Y7Xq2Fw8Znt1ycXVBa5xwqCgFqx1UV9CJPsIGZybGUqKgnQ7ZzPKNE7oArbryTimacCnDLHgXE/ftGKmSMPoI0o1dOsVuWhihkZ19NtLPv7wfdZ9gx/2fPPVl7x49i3Xz58z+gkTE0pr+rVhe9FiHMQwEseJHCKmlwV2iJlYspx3pEgVanlZQBWhNNe/I9rjGIL4JtQ4v5IyJSUZH+tzhum4eF40TYPScDzu2e12TNPEqpNoxP3hwO6wZ5wmcfe/uMBaxxgCRUnyg1EKnQquMZhJMU1ermGtibVATnOBYeZLR76DnRMV6vO00vRNR9O1Eg06BlKMzNF/xhhQWgwYS6ZrVlDgOBxY9T2u61BhIpaIzx4dNev1msfbxyirePr0Keq4xzlTdftbKX5KJMQJlSSBwwdFTHpxrldKE2MQOQktbdvKOJcUySdwLP4W1op8pZRMjpGsRMtPBUFyTmA0tnUnc8ccQYNSus51MkpnxGyPWDDKYNBoJP6S6rOhtJI4wloYzew+rSGRJT60Glp6L/ektY6mMcSYGY8TKWZSyByPI7u7gWlUpNQyDgeePbuhcysuNhs+/uR9mlbz4uaWcX8kxPncalzTMI4eZeX6jSGJySUyXvW9xHBeXl4CheG4F2bQNGIb0etP0yggV8pMUyBlYSdst1surq7o2o6bmxt8kNjFhX2jHX3bUoqYu744XjMcBi4utvLaiy2rfkVjV/gpcHt7y/E4EKMnpZkWL/GNMYpJaMm5eh4oIJFLQFEwukiRK5QbVAFtxcMpBY/PGWtEemKqCaNGmiFGabJuSEnjsyVnhTMKayX6M+SETdAVzbptqyFhIOaIsy1inOswJoMvqClJik2JhFFj3Zqu6UiVhVSUou86lDUo3eCUYxwnQvHkotgPnsQd/WbD+uIS2/Xc3u2YvGcYR1KVml09En+LcZxE+lYClIzTmqLqlZojbeNYryQC0lc26Sx5yEX8IY7DQCoie2nb9szLI55MHLVGYcFSr3lACRiWYyCUgraG1rakHPFDRpUJaxx9azEGsq5yrcU0sqCUyFXERLjWHOo0554khQ+vY97EOnxdIfymuf5dt1eK48Kra8izf8txPF/Yyf9yFWvJe95/+RvWS++4+9/le36f5uf9156vl9+0/z+UPf695Q//sf3HJtv9ru4Dz/gBF+mfOz3qO3/3AnNOOUUMGWOIBBWXLtE0jBRtCM1EE93SlcslLUW9VoqspNh3zuGKxShZzFmjRa9ZIBakO6MMpWistlystqzalu7Y4rPQIHfPbxjHkYvHV2yeXGEbi7HSMcwpkVOGnBaGgkLJQq5uC5nlR9z+3K+N/1W278KI+i7n9Pzemo3ctFKcm5Wbei+QCgZDDhMvnr5g2I+sjOXJex9ysd7gx4n97Z5p8otbu8rQuAZyZhiPxBBZmTVt04EzKG0IPnHwRyiwWa+lo5szVguFfL/fL7pfiuSSx7nwq/KJeYGTohQWOUa0NiI5eo1RY86ZFIWmanWNF6Pe79ZKYsvkZR8Oe1IONO0lV1eP2Gy21XcB6RDXYpCiKLVzDFQWQB1LypmBXTYoFM5ostbkHKUzrkRbLQCLpWnXNG1PjAXbNESVmCbRFnebNe9fXNK4lvFw4PlXn7O/fc5xf4sf9gKYlHLGymro1z2riw2KKk8InhA8FmF+NNqI7wIy9lG71PP1UEelpaOf0hyXliFnQjXyk06rRinpns7JAMYYbJWtzF382WRNEhJksS9Glg22SsZc4yS6dCkapOtnrMFmeX3JSsCQhX5cP8+aqrkWxk3OGZ0VaE3rJMa0ce4lgElpyaenCNDlrKPrO9arFd5P5L2wLFZdWz0dLCnJtZmynMfVak3X7YgxcjwOaG1Yr9dcXl5y2N9gXVc71YkYj1hrJTmgppWkNIlbfpHv0jhLY41IMFJCJPsnM02l1GIWucRSVr8JzMuxefclEeegraqVj9Fm8VOYZ55csgDgunosnOPFSjILlJpNP4XSpHUFSEKQ4qkojvsj49EzDBM3Nzuurw8UNI8fvYefRj777HMutxs++fhjfvHJLyhGc/QTU5oq+lG/c40SnWn7psbb5iTGsThDCBHnzOL54KOwZVarFdM0st/voTJCSilM04Szlq5p2Gw2aK25ubnmcDwABaPVIh/SWtP3PdnJGLPb7TkcjgzHgSePn7Ber/jlL3/FZrvmxYsX7Hb76tuiAIeiJhhY+WzvA1ontC44K9d3yRmf0jKmGWMxykBxeIJEVdfr1CiF1iKfybpeD6qQUfgQycVgjZOOfT1H1oh0wjqNs8L+iDERU8T7aTEBtVaOoZ5E9haKJydb5QUXHIYjKQZGr9DZorUD48hIkpY2hnGK3O2fsToOvPfee7RdS9+vSEX8aEJKtNbRdy1t22PdwPF4JERJ80jxFLmKEc+GlKDv+yXKcb6mU0rkohinEVReolBnic68zdf83BCT12uMPluHFZHCzWa8MUbG0dMME6t+hVt1dI0iFUVG3/MPOQcRTp95mntn6dnPez32Q1kSP+ftPnv3oe/5p/zu/wEq/Mf2021L8/3d0zL+lDf/z3UQnOmRKCO0RqgItzymq1v3vMg1RouDfRiFjWAMzhowhqZOeLl2EhRC741JssnHaWLynhgmgp9oqpOz1tDYBo0mkpmSZ9wfFjHA9r1HYCV+TJVKijaKokQ/KXFmM5fmh006b0K8f+rt53qN/Ny3H7Pb8C5snwJkLTrenFIFGRRK2LfkmJiOR66/fcHuZsfl9pJfvPcB26ZDZxgOA7vdrhbp0olXtRotSmGbBlMLRNs0qCV3PEqxAUzjJI7u1mKspet6KBCCGPypUqRTVDuGs+yg5FMXUVzBFW3b1cKue/C7pySdrBCCUN4rcGGMFq12kki5XdUDr9cdV1dXPHr0aIn0mwvqkwM5xKmCCqpq3Gv3N01B5BtFChOnFUWDKpkcJkoa0YBVGpyj6VZ06y3WrYijl9x3Y+i3jrbraJseo+Fw95znT7/h7uYF03FPjhPWig7eNQ5lGop1bC+vuHr0mKwtoSRSmJiGo+jP24xxLdpaSo7kUpkcNZpvXiRrRFctMXdpoQ7LRXby23CVgu9TEP+E2hU05gSiAqdCb/LLeZmZNqv16hSdGKWQmH0EtNZLUTfTinNi0Z3nyrKY8+K1BqUEtMj+ZPDpnBPPDK2hZEmAqFp3OW/14i8ZW0EIMW3IjMPAUI3uchadeimSJEBRbNZbxouRm9trpsnjnKfreqx1WNtgrMwEsyRE1Qjj2Rl+/nvwkcZllJMCf5aNoOTYpTMNQExxVteIX4OzaGXFIZCTx8GpQ/oqU00KqZNB60vMMq0QLKEWSZXisKw5asRfKRmj5LjPiQIlSbTzcPRcv7hhd3vA+8B+PzIcA0UZGi1a9mnyPJ9eQFb84he/4IMPP0RZx+8//ZTD3U6kT1EKwVyBilOnt1QgJhGjGA8a3Yg0SUHwnlISl5cXxBjESFCDa06ykWkc2GtF4x4Lu4Q67njE+yKXlww+m+qVNMdOX7+4ruyHLRcXa/q+57333mO9XrPf7zkeR2LV/J9vJw8HJVKTCvZplcnz+gUEAGzEP0N8nkCpgjZUABNhQNnKMMm5Xp+JYErlRELJVX4RNI3VkqRRhFWWUmDyRzCZrsq8xIfAEr2kR7QrI2wKo+n7rsZNBsLkaZoe28g1a7QlpQr6hshuJ6axFxeXlUHQ4fcHptFTikIbS9O2rNYWYxsxOB1lDoATGDYz2pqmEY+rCu4siTUlYvwEyDU4Awr3PUnOQTYxVKzyJmMqgHlK2RDWWSJV+dp+v0dp6DqL0gbNKXpV7ou8jKEPsypLBe5ez0L4uWz3i++/pO1N3+1NrJDXvdcP2f4DVPgL3950gbxrof+9P6sA7wgS/KmBhe8jtfhTbnOnxliDQdB96cJIV9EYg1GaGCPDcQBtUNpK185ZoVsX/P53fAABAABJREFUQdmVhlwtyFMWum+MgZiC0PNyFhS9RIpJZGvQGskV1wZjHVY5QgqkIbB/cSuLkb6j7Tuca0hFzLhyKZWgIMZDGtAv5Vw/fJy/y3X6056rGTb5bh32/9jevr3LMfzOYEL9d64FQqwGW67MnWmNU5bjOHD97Qv213suugv+6sNf8fjikuuvv+Jwt2N/ODCOQnFvm4a+W6GVIYZAJqGMFsAMicfr2gZTxOTLWsn2jiEwThOM47JIbLsOlGIcjuQQSTmIsWI+OaKXWmilLDRhYy2rVc9ms6HrVg8eg5k1cOpOnQwJZbG447jfM00T/WrFhx9/yPsffkDbdcQsbAhTxxFnxOS1pEKqul+tNcpaYQWEWsiWgrWGtjFYDaFEkh/x04DOEWssTdvR9mua1QWmXVG0FVYHltYYuq5HlcJwPLC/fsbh+gXjcY+fRnIKOGdY9R0hiQN803dsHz3hvfffp+k6jlOkpEAYjgxK1K8KSSEgawFEKvuj3PtJOZNqfjzUVIgihThAU5MwnLVM07T8zI/Nx9Z7L+e8dhbHCk7oCgYbrenalhgjt7e37Ksb/2yuJgV3XkCN5TqfF4Vl9sgQH4CsRMMv7BbZX2cFONaqkKIn+ImSYr1vpOubqZ3wEIjBo1Wh61oaZxmGgXGYqju/sOCUVljjaGxDe9mwWW+ZhpHjcCSFyDSMZGfERFDL/iSVBFtWhhgTwzDWosciNdJs+KZrh1yKz5SEXWP0KQowjsLkcDX6T82+B4V6/Z2kP5SyUPCpxU+pBShKk6ox5NytVaIRWoqx87hO+bswGoQtkpFISileSVASjMPEixfXDPsj42FktzswToFULMfRQ0ysu47t9pJpGPj626dMPvDxLz/hvQ/ex+dE+Owz7vYHYpxQ2qJULeJKXsBJXdkECqrfBzgr++dDoJRMv+pYjT3OzgkKWoCHAilGDsc9Teu4tJes+560veBw3NXYVJGCQBaZl5V5ftV1WK3w3nN3d8s0DaCe1OhBiZDt+57dbs9+vyfFmXUV5JqrABn1NMRYzS+tkyZJnuMIC9poWt2QkvhHUVN0tBKppqmCSjRiUBoQo9ecMOuWrm1EbpESo89YK++ptDAncorE7GHKaF2wtqlMCQFKUYq2bfEpEFOU42daQkrEKVCKJ2Qw1QQ7hAljLNtNxxg819e37PcDF48EWHC2YQqBafSkXFhl6Po1m3VL6jJjM1YASC8sJ+893nuMMXRdR9+LjGqRNZBY5RU+TAtbSu6dk5HoedRkSgnvhemq670sj+uFv6+1lrkqJ1IK7HZ7xCNhhesq+FABv0JeDMPvF6zna/TzuecV6cHPbPtLZiw8tL3E5vwTfe/vFSn5c1xg/5hd0P/YfqrtdR3nP10R96cEE74vIijxWUnomFp0hjkrYkyMw8g4TShbOB6PmGkCvadte7bbS4kZC4mQPUUFilISU2Xtiepb9Y1aGZxTGGdp2xaDpmscrRM0exiPxOwpqeCsRVuJMisR9k+v6bYrTIFuswZnKAlSicLBRZZoqaiFtfBjbO96jXz/8QDuX6f/XmPEX8rY9EPu69ctUs7/nhE9dK6Rh7LYspAh+sBw2LG/3eEPEx9cvsevPvk1m27F/uaOr774krubG0C6OzGKSVkpCmebpTM6+IFp8qIPbyydWrHqV7KQGyeUUhI7ljLHw0E6QHXhaoyhaRoOVQMdY6ymW2ed6ZSXDqsGuSf7jq5vHzwupYg+3ForporVbHCcxN19HKel8/zkyRM+/vgjLi4uFgDCVDNF54QVEGPEjyM5JaFIa9HiU7uaJUac1eIjMS/aJ08IE8lHjDPijr6+pNtcodsVEYWPYjy32vRoBePxwM31M+6un5OGAy4FCBN5GsTboVlJkWQt0xTYdis++eRXuNWGu8ORgiFMgTJ6op/QSrNabbAajFHEODMP5kjCmt6QMzH6pfMmxzBV6ZaYCzbO4qyri3PPMAx4L+dcK4UP0hmOMeKcIwbRs/d9Lx3iYUQphTWyrJqmafFdAJaiy1ejutkjQGst8of8sgnbXBBrRaXhi0u8tVKENI0j50QIEzH406JedC0yDBvxsCnVuLF1jq6Trqx0e8sCcOSQOaojCkXTOJy1tG23xMlJSklmteqWyEZjCkpJwkEMYo5nTRF5nDY1DUKjCxhtJF7z7N42WuMrU8cHYXzYsxQIkdvkZe4qFbCup3gpqnKGRKqNjFyBG7UAGvNxPTduPadwz91cpTSxiKlkTholqj6mIXB3fcvx7ogofQzBR/wwEQE/RcLkUWgeXV6w3jqUMby4vuY4jXz861/y4ccfk43hd3/4PfvDUBkwRdgYdX+0Osk+5uu31GMoLI9R5uV4ISZ8XUuKoQJOyL1rZE11OBwoJdM1LU1jKfRQpUNi+Czv7Se5nlvXCFOF2dRUPk+SozLWuiqBuWC9XvHs6QuAl7roeZZzxFKL+RpbqERaNbMZdJV7GNPU+yBSlDCkDAK8FQqmgFYGVYrEmoZAGy2qbUUOlDJ+ShxVAgLWCksia/EHSDniw1Q1UJLOYS3EkoV5ZeTzQpwZX4q2dUw+4YeRtjOUIhIkZaxENRZwTgC00UcuLi64evSIzlhGH5imCNQoyn5F09iFYdA0TY34HBeQ4Hg8LqyzGVgwxqCN3Auo8pL0YQYlZhbbOUMgpYhSZQErlJI0MDgxJITxIzKREDzDoDBWsbEd1qkaeylGj2Vm69X7TsaYWX4hEloB4X6edSG8yqD4SwMW7gM635WZ8GNv/8FU+Ave/t1vcqUWeqHsy/xzvr3ahf4xTVvevHs/30Ew5VQnWYM2mpIyIUcS4m4vi4hCVhmNpuQkiwtjKTULWWmNMlJclST66RylK2CUwiiLaczSRWqsoW9aFAU/DRyPAyUr+RwE/XbWYpxhP+zZT3ccdwPdxZruco3tW7BiniU65Uo/LYjtjTLf+3i8y+9+iu3neo38OWzfF8D7Psc8FVWJUUL5LFkx7AbuXtxw+/SWRjk+ePQBv/74V6y7Nc++/pavvvicuxd35FSwzmKVFAIpZYbjRGqKxH81jm69RlWAYfKe3W5HKYW2bSWWbBho6qLRNA472RpTGIXKbXQtaKO45OcizPSSxAtFK+laxlC1t6C0rbGUrx4frTVGi4t7qaZewzAQfJBOed9B43DOcvn4EX0vxXqIfokIM9agjAAEfpqY/ITJBVdd8kuWzPY5dq9tGpq2QVOYpiN+Gik5YWyDa9f0m0tWF4+w/ZqAIYZE0WLWFqPnsLvh5tuv2N1eQ5zoVMYqiHEgDHcY19LU41QwXFxe8t5HH9GuegbvGccRZRzJy/4qM9C2jhwuKbEnFaohn1mmGWlkS5dXLqsa/1HEMT9GMTd01bU+5chxOLLb3xH9JC3XueitncWSTywCBbSuYRgGnu2eklJivV4L4DJOWKVpjCUV6Y4rlCQwpEwOkZwSun62QopKW8EHLQYEUMryd6uhbVs2VV4xTRMpRDQFXbvWOSVSSRhlsE66jo0RTx1KQpNp7KxtB7KhaEMqoHIhek8KkXXf0zrHqDUGJTnGWhG9xGcaNBnpbM7AhS6KEgvKVI8AlTDMkZlqiWiMMdSCx6KVonVOzG7rMZij9lSZKdivOt/nHOu1bAS4VqfHUy10Xt5O889pAX4GWs6+LEaRssiZjvujxMpOkegTOUAMhThFyBqtHCUrmqbDKMM0BW53BzbrFa7tUePE/jjyxRdfE3Ph4mLDJ598zJdffc3t3SCgIlEYgcqiZmPRLAVlY3WVIxooiRg8h92O8XKLs5rtds04DsKCSomiT0DLOByYxj19v6LvOzk/Wu6BEhOJalJXEikWQi1ejVVLWsYMVh6PR0qVcm23W6y1rDc9XWwIIS1g6QwaxGRojUFhluK5UBYTZ/HuKOJ34LQwUHKR9CpdC6GcyKrGhxZN0CLzTCFVIEPWlzFmchGWS792tK0wqXIJi1dJyBGjGonnthD9xDAONL3EV6aZOYTISo0GHwQ4MKbFaM0UIsPoJd3GdYDBx4QPkWGcqhTJklXBx8zxOIAydH27RPhuNptlrBZfjIm7uzthnA4DIQRhPjgn58FIksss/ZmlU/Mxne+FExDJIjESiUWibcXAtvZ6hBmiy9Kwiimx3x/IBPpVS9/rhVGlla5zhLD15ojkE6BwimN9BRD9mRXv/6vJH1537N/lGPyQ4/Ojgwrfhar8kCbuT7391PqShz7vO7/nqZn/4Pu98aXf8bNeu3/v8DavdhXLgy986KJ/SP7wJm3Q6wasN91Q96lb/57X38OfO8sbqpFifZ4ymqwkeky6iw6LkSLGOqyzoMVAbHZhtlqy5LV1pILQq6uPQopROiJ1saKdkWgyrUlZIvGG40DwUWLIKhWTav6jk6ZRDbeHHfsX15jbhsvxCZcfPKHZdGiloWr5Sk7CRl5W+a+/Zs/PD7z9eefP+bHP47/3uPS27ftKl37qSf5N9927bG977slA6nQPFyWAmdJGNMOVqvz8m+fcfPuCMAQef/gJv/rwEx5vr3j+zTO+/OwLbl48xyjNat1LN7sorIFQu6IxJ0rwmGp61vY9Yy3c7+52pJR5/PgxbdsxDiO3d3d0bSumdV0HKKGZj6PQvFNCFYkpk3QCale5nEzaslCcu5wFUFCvDv5aabQWBkA+K3jnhXbfr2itpaSEa+zS0YpJwAyQaE2JM0ykIJKM82OrlEg9UkoCRCKddmcdKUyM04T3lfbcNJjuArd5D9NvCUoRkxQQVmViGLl++hUvvvmCaXeNJbJuLKZkwjjhhyMxTHR9T9O2JG0oWN7/4EOefPABh9GzP0oBNh0Pwi6IEZ0j/nhg2N1hbIO2DmUbBLvU1duljiXVv0JAhpmCH8jiGIjUzJEYAsfDnnGYO8maWf88d/epx91aYTYYrYXZcJRouq7tuD4elrSInDJT8YvfwlJknR1vOFHe9TwOIkwCY2qHshYKTWPo2gZtlOjkSWijsUrc5SVNIaEVEjOqCmYOSkgiodALyKJeKlhMTT6Yf6w1iwmgMAU04zgu14MANrkWE0ZAs1qgSaFhlq54Sic/iTJ7FdRrv2kaGt0sne6UEniPcbp6GwoQNBelevZWyBIvOHf5tRhQLNKH+XiLJvzk3zAXRCd2ByLhK9XDKGSGw5GnXz/l+bfPUUVzsb5EKYsfJ4bBo1SdPzFY11OsY592HI4DOResM7imx3aZw/HI7//4Rz755SdcXT1i8pGYnjNNnhgiCoVzFnIh+GmRCVg7e6Uoid8shRAnhuEoaQ2bNZRZggPSYRawJVVAUDrccnwo1cg0VzNMTgXp+fEoiPTCZVlvdF3H8Tiw290xjiPWWrbbLc2qpUmZaZyWQtb7sBh/al1QZxGERZ1WhOdsESmeazNCGTEcVQLAKQUYaXqE6jfhfajmi0YAOx9RBmwyuCIpK0ZbdKNJEWGCSe61gGD4E3Cl9SLDSSmR0RhrUUEiMZWWazQOgWEa0cbS9T1dt8IVAV6PxyNdvxI2khEGxeQjxnq5DqyV8cI5+r6n73vW6zUhhDOviuMCns2AQImFUmNNc87VWNIuY9J8777MFCiLREIYOCKDNUpkMjIeIqCCdlCEmZX3oTL9DK6CkVpL9OxiMvqGefkcULj/2Pn2UzcO37Y2etPjrzz2hl37uQAm71IDflcJ8Q/5bj8KqHB/p992wfxQBOtPQZN/6+cyU6Xfvj1ER3mX7uv5v/X3+J5vupBeRyt+7fPUq89923koZf7f8qxXjpkci1ePyUOUpbehcecD63291/nPq5//w66n+2DF/f163Xs/eA3UP40xhFTqerd2YevKUOiyskhwVc9tbQOzC7yWbl9KiZiL6MCzdAuF6lskw5uZaila4hQj+/2O/W7PNA6QM666EoudOsQpE/1EVgVbDLYYwsFzq65JJdOPa7ZXlzRdA9pU87GMuCuwnOvz7/+m8eIhLd/rXvum4/rQe75u+74I7ruCIj9k+ynR/z9FZ+HHGK/POyOyAGOJPxyOB+52R26f3fDNZ1+Tx8gv3v+IX7z/MVfbKw53B55++5QwTXRNh2vm+DhPTAltpbiKKeOnCZC4Qh9X0u2xDoLogCcf2B+OdE1L36/JGSkWoiwCYxFQNSW590yNwiMKFT8X0DUffM7GLkUSB6yzXF09ehBUOB1MucZiSgsFue97QjBMFIoWenTbt9JhzlleU49hiIHiIykGoBoDUpMgasdUXMjFnV0poZKHlDiOIyHViMVmhVk/xqyuiNoySaWLVoUwDTz9+jO+/eL3TLsXbBxsOoNVnpwi03HPYXfAtT1d31G0xjYtV1dP2FxekrIYisUYKQpyCpTg6axkp0+HHd989Tmj92yvntCuL2ibRoqiVIEbwE/iOaBKFnPJJF1VKVCFyRCmiXE4Mh6PMsblXDXVaimS26ZddM2mskV2ux0319cYJbG9OQo4MRcIKBmX5w5ijFGMO5VaYuJKUYQQUQVxatcao0QK09RiJFbmi6YGIpSCKieAwBoZz7NSGKNqMV+IMUB2WMlSxBlFKBGFQRlJ7EDlWoBKMZtzYpoGXJXGDYMUyjEJdV6kEKUWKabe2wWtTwWPUqoa8klsZAhC0zdGkhlKPhU/SimsqkUiJ88Q4txRVcuCSylVj70AFClI8GpT0zZiSmK2WZ+/eJeUWM01TT2nkRTzyaQ0BXwMxJDIIXG8O7K/3bG/3ZMjFK/oug05KTlfPnE4jBTb0jlomo7UJ3a7O+72e5rGsVlvUNpQ1MR+f+Dzz7/gg48+5IMPPkAbx9Onz9nd7up8HaECYVaMKgS0q8abSkHTihnr8bhntZJ452nQRKvF2yin2jQA1zWn9VVKFKXRCCskV8ZIyfP3L+SYyMi1qgzEKOaC6/Wa1UqkXsMwCDum3gOr1WpJKWnbLU3TsNvtGEdhFgUT6LoaSzt7Z9R1hVIno05jNMoaSioVsDNYbSkFOUcK2sYi6Rzy2YvBrM0SvR0hxMwwJUzMtK2Au0olfEr4kFgiRI2uka2VPYMiew9VlqGKpnGQqk9DiuLhYaIjpsToPboausp8JPeAgCaGWWYy/4QQKpAsY2bXdXRdR86Zi4sL9vs9d3d3i7yqlDJbwwjgkvMio5oNHU1lkiyAYAUXypymYebrPNdoS9BdU6NmZVxSlT1iVEPKgWmcasSnxrl5LUmVRIh09v5a/BzU+L5rn3ddF3wnQODPcHtdQ/V127s2l/6ULI1/V/nDz6Eb+LZ9eH0h+OOAIv9e27t2i08v4Mzc6FVw4MH34s1Hae7QzJqst9F3lDrRq173fvdvyvvPf9P3/j6D0kPgzDkC/9Dz3rSV+X20qot/iSpyWtO2Lf16zdh3MAShucZIsRblWJzCU0oyOWtNQVPqxJDqRGWUqdIITdO2oDUhRg77A3c3Nxx2O/zkazSVA7R8Ri7LQg2t6NyKpukZo2cMnrundxx2R3RScLmh6VussmBqXnztyp53Rt7l2Hyf++UvYYJ50/ZzGEMe2n7K/TpnJ7wELMQkbu1JcdwNfPrbT/nm828oPvHR4/f5m1/9DR88+QA/eD7//HNub67p+47u6pIQJp6/eF49EDSmcWhtiCmLG72SyD2lZoM6jTOWqRa6x4MkorRNuywOvfc1YUBYFBkpqFpdSH6S2MiUFzlFSqmyCKi6XotrW7qurxrn4d5xOEVKzotWay1WG1m0J/FsaJqG1WaNcU7G4dptRpWluzvnkgsLQWNrlGMqp+SEXKQzjLEMw8T+OBGSoigjkoX1Jc36EuV6pLuaSX5kv3vB7Ytv+PbLPzLcPqPRkVXf05Dw48BwnDjsB3KB1XZD261RxrK9fMz7H/0CjOM4TkDBWWEetFYJwFkieUoMMXG33+N9Am2wTUtJDcoK3TdWCUfKAijMILdWCqPV0t3NVQYRU6jRvFIwq2p2qFEY1xARsMBWd3XvPcf9fvHVmAGIxjqGEBlrMT57NUw548epjoNikNd1HaXAcBwos7eGkjlW2ApiSGeNxmiHrZIVAXsKjZUixtparLsCpdK6U0Qhr3Va5ltnpBMsTdVKPS+RkDMUARlS8ijV0DaOtrGIEkT2zSi7sG3QtftZJ3ullBzDLBKeUrQYv5FJIZKTIhuDrtRuVU5FP5V6ruZuetXF8xKr4gSYiCGdrsBGWX5sZXZQgQthNAg4UVKhkKQIzEqo9FMQY8E01ehY8ZcY915kDkmRQ+b2Zs/RRfp+jbMthzIx+UAKBWUdbrOh63umENjv9xyOI7loXGdp2p5UCtc3e0Iu/No2fPjBR0SfiF5AqOgDFPEvMkrGGaPFfDQjAJg1NQ2EIgAZRc6jVUsDQtXjY2ZqvNInU786huQMKRZSER8GUSsKOpurGegyzqRY/Q/MyYwRia8MQaQwq36FaxyrVY8xhsPxiJ9ELjSOo7AqW5EBjONIiImkM6YyWXKpniMaSpLzqJWAskrLfeyswWiFj8JwyWSKqqwVBSFGfIg1maeQS6BtwWiHMZowRXKeUMVWICGjELaJVcIIiZlabAtzRGdFyuIL1TYNaM1xGInRM46SCqS0SCxyzjjT0LqGcRoZBpFYGCdgTlmK9FMxbq2l73tWqxVXV1ccj0cOh4NI55InxACqLGk9QPVWeXWdOfs2GGMFUFT6pTXxAnLWuVRp8W3QWpI3SJIqNAxTXWv39Xyf1v3IEu6ltfhDDeW3gQvvwmb4uW9/Dvv477H9KKDCu144b9p+zifowU52eX3J/F2oyT/0e3/f17+uA/zQey5Shpm0cO8j39a9PX3Wy2wCee/Xd5tfh9q9C+r2EHL6ps/5vtuDdOy3DJCv/7xyYnbUP2ZKXqPFOf3y8hJ/fccw3eG9l0L/7BgJ8pxBOTFa06LRLUpBUqJxNko0tY1BGcMUAsdKv/MhgTJC/9MaHxK5THRAW7tOpRS6pmNKE5rCtm/piNwe9hyvDzyL3xDHwNX7j+g3a4zT+GoupOp3etdj/zqQ603n/01skbefg5//9ue07z/mvs4Z3/PCVim1dNtyTBz9wPU313z++8+5fXrNX3/yV/zj3/4Tn3z0S0zRfPv0W54+/ZYUAuvVinbVMt4M3O12XN/cinlh0+BcK/FkztGt1lxcXLC+kC4cQI4R37Ycj0dSSoSawT57KoDEWi7pDEWMs5TK5DSRcjUuTWLQmJJElYEiRUmAcK6lqR2+1x2LcRw5Ho+LcSC5MI6iy7XWsr3Y0vW9FNXBY63GaElBoIAxDmcdFEOhkEsWk7MYlu5aSgmUEmCiaHbHA/vjSEJjmo5mtWF7+Rjdr6VzlwKkiWH3jGdffMr10y+Z9tfY7Fk1DqtEq76/2zNNkaw0q+2a7eUV7WqD6VZcPXmP9cUFh0HYHJKs4UlhwlBYrTr2d3cc9gNThqQsR9dyuLvh4vIRIXqsnufnInG8Cvl7ORWpuiYflJxIIS7yMKXANU68aoqqkZBainGt0bWLt6QWxFPXdNaVz8XTHCc5x08uUXBCM6HUtBGlDEbfisleXVukGMm185hSXGL4pFNZoGTaxtK3Ds6KBomaFLM12b+GrutZryRJ5Nj3hBBw1tWED43W0snPOWM0xOBRFNrWsV73eD8SY1i+hxzLRCmn4oXqaaAEsareABJhqRDALMfqEWFdLZA1uXomLEZySqGtoShDTGEBvqRQOkUvyhjwsp5cqcryCwFjnXhYoEAZiT6OMlYoLeZ7wcdqnOcJcSAlkR6UpEgho4vCKEPMBR8ifjpSlKXte2zbY9zI8XAkIaDFql/R9yu8DxyOBw7Dkba0bLcNbbtidxi4ub7D6K/4m7/pePLkCaUUvvryq+VaMMbQNgIe6Xrdzt9f1B2VRRQ9yVbzSc0SlUqVnSrmObbUa+gkBxKjRAFktNLi38S8fsnLtRpSWIrY+XfCQilLdz7GyG6/43A8sN1csr3YstqsOR723N3uxCsgRmyNP53NBkssNBYa7dDKMOMVuZzkErN0hlKjV7WmIGwUKMQccUZjnaGgSLngfcLoQs4KPxWcmxtLoa49AhRFKnVss8IGcLaFlEgzPsV87AvaKKzWZFVwyaHSDGaJP0QMXqKH24bWGRoafJWV7Q8HnDZVrmGXqNhzcLzrusVI93g8stvvGMcjwzSSc1xAhfn8nYA4FhnE/N4zc0SkSeqlNWpOhaQSWolPijBh6nWldfWmqCaOXuY1a08xk7LPZTk299e+83Vyvj20Xn8IdPhTddL/Y/tpt5+EqfDvVSj/XLZ3oUi/6e+vvObH2a0fZTuf0E//hnnwuvfkpXsh/zwhp/e3dyn4X9L8vaZgfJs84/sUmm/ren8fEOn+dzj9XRzsZwxHKcXcr2mMoe97uq5n0nvCMJFDrOZkEEuiYYVrJc5OtQ5tGlCaVMqC6DfO0LoG1zbEXBimgI8JbRwXVy2UTPCB6Tgs9LpuJW73s2nTzd1OFm7GsF6vpFuhGmIcmW4Hnvtv2e/2bJ9ccfnkiqZrMY2FWS8LS97yPLm+7nj+uY8H/6tsbxv33mW8e9u9NFMtZ4qomCC25FHx+99/xh//7Y/sX+x57+J9/vHv/om/+5u/o2s6vvriC7768stabCiOfmC8lUz23XFk8gFtDBmNdT3GSCyeQjOOnpTuauyXuO53rUTHzcU3AFrTtB3OtUIBD4GSD1BGUsqMcUCrVJ3I5DukcB4LWV3XNVWv36L1q1N0LoUQA+M0MtbEhgLSCc6F1UqM2cScLbM/HCg5sF71rPpWaPWmUo61qpF9GVW7hWEaqweL3KfGWKxrJDLQB0Iq2Kaj63tWF1dsLi6xTSdd++M1+2ff8OLpl+y+/YLp9jm6RFZtQ9c0xFQ4HAODh5AN3XrD1ZP3aFeXtJsLNo/eY315RSri7yLjQyKFkRxHetegcyZ7T5oGclYU26Kql4w01moX/Yyqu4y3pbrWVsPG2QQwl0jK1VeiZFQpSIrAnMog3hUlZUxljU3DSPLCcIATACzX6okhN4Nfc1EwmxXOvgpzBON5Vv0810mxIAVD17USeVnjLVMOUqAYSxgnjocDIUScabnYbDDGkHIkl8Kq73n06FIALD8KU8E6ZrZgjI6jFcaac6ZGZmpWXYPVhRREx6+Uouh5DhO2w8LqmKPoiq5FZ00iUAUpY08rB12LfaWUpBzV8zPLTKy1aCspCKVUkz+lXvmZO/D3x4mUhO0hjBSH04YcE1MIkDXHw8AwTkyj+INMw0TMI9YWGtvgdCPpSNaiiqRzCGhUuLs7sM6apuvoNxt2w8D+sCemSHlUaNqeblXTT/zEMEVC3tH3LZeXVwzDkRcvXqC15le/+oQP338fP048/fapdLtrcaiUyBYFDDQoXdBKGDcpeSY/iZ8SuRbeswxGV3+JapZZ8sIUzPFkeDkzD7SqxPZCjeVMIo/UAnzNRauqAMdp/q6gbjEVGBUQUulCV5NrtNF0Q7PIZeYkAz8FSUGJcm10ytaLQyKw5++j6/m0ThNLpsSM1mCVFPgxBmzX0PTtTOvBh4jRBYdlGBM5C8NB5DECBHo/SWxtLihtsBWwO0W+Qi4JUFirAA2poIum7Ry2WAqFGCIpyfg/joPIH4yi6zsuri4I1UAzl7wcoxlknK/d+brPWdJ62ral73uG8cDheMCHk1/FfH0Dy/GegYl5HpFzclprG+0qM3UGJMTXhxly06drBWZjYPGtkH28D+bNjIeHafrnjcCHGoP/sZ77y95+MKjwQ2jGP3bX/sfe3lSIKr7//n5nYOEnYHK/rvP72n1R55KHl+UPMnDw6uBRX3d6v1dBgoe6/PPgfnrvl/ftdcDB66hXryvk7+/H99nOu+Kv66rf/93r0dr6XhVUQGt0OcVKpQovaTPHaJ0MfFJK6JLAQNO1NH2HcS3KOHyQhWVjxRDLNZa2ItpTiHQVBddK0ThHTJFpGEQ37ByrruPy8pKmcex3O1LOvLi5o20aOi0Rb9mDLZqLZkNQid3hwPPra9Q3T3n/Vx/y0Se/YLXuxKW8TqZzgXiOwN9HvN9WfL4JoPq5jSev277rfv6cGRgP3d+ve/y7brN2VBaFXgCF2mm9ud7x+//5O55+/YyPnnzEf/2X/8o//90/0JiGF8+e883X33B7e4Nr5LrfH3aM48g0Bdq2ld9ruT9Wqw3WWWKIHA4Hjs+eUUphu93y5MkTttsNXd/Sd/0SJzgv7vw0ycIcMVWlyOIvx4nxbiCXjFjb1aIyVbBEaVJFErU2NHVxqe2riSlirCgSCmMMpETwk7jytw3rdV9N/DzjcJRjZWRMtcbStg6lEiUmYgiVCi+Pie5/WjwamqalIPRkHyNFW2y7ou16Vus13eYS1zicThwP19x8/SnPv/6c/c0z8vGWpgRyCpKsURQhw5QtudmgS6bbXHDx6H3cas3q8gmP3vsA7VqGKZCyyL+m4UAKnsYarFEcbm5RJdE2jjQK06CxmvVqRYqRNBwxKUkn2RhieRmwPL9/xBhwjpjMC8NEzmdBKbsAOyklVKEWfGrROUuE5/gSU2Aax1cW/HNs3Lwfc4ey6zpSkn2aWSfOWoyxNG2Dc2KW2PddZURoQvSEIBGfThvGlJmMWWIwS8k0TYfWDdoYNpsV282GyXs2mw1z7GoqApIoXViPHeM4oWuCQNc2tK2jaSw5R4wR8ziMXSQILJIE+Z18f2FjSCxide9H3OM1FQSowI+qUgWlhHJ+TtNWRfwkMnL8lH6ZeSjvI+dxec/6eqtFw++TRDM7p4ghMRwHcoa72x27uz3H48DkxYROm0LTFhptsUZRtMagIUlagjaWUjLDOBJRrLVCO0u36vBx4nA41mNdKMi5NcZxPB7Z74RR9PjxYy4uGlLOPH/+HNcYfv3Jr/nkF79gHEZurq9p6vU1G/SZCixpjbBBahRtSlHOy+wvMRsvQzVgnE02haWQcyHl0zGaj6Mx5sSQRDxq7q+Z5uN9XggLoBqr0aZE507TxNfffM1qLUaEfd/TNhd4L2N2zgWjLcELOyuEhMJDUeQsEaXWVLlAlq66M3IvqJTIOot5Y71WUpb0nKaxaGMkucRnYijkFHEmoYh0jcM1jVD9JzFl9TETQgIlLIOZqSHfG+SSUmL8WhSq1H2zllQKk58Wj5CmbTkMI8fjgULhkXrE9uqSzcbK96z35QyanRs2znPa/NNWmYg2G1BgJr34XpwbvDrnlmjaeb9n35IYxWvLuQbUvJaa19SlsqEqu6f6TMi9PI+TMjbGmDAhYd2c7iDPK9VfYd7uz+vzmu4lQJdX1wfn27/32uXH2v6U3+NNn/VDavMfsv27MRXettj8vl3j77O962e9fHN8v/f8rs95l+37dv0eet59JsBS2KnzQv71n/26QkJAgjoglcL5rp1PXPN2KjRPAMZD73t/0Dr/8xygOH/u/ee9CQx46Bi9/PtzcOTt5/SNnzE/52y/tBHqWUoZlWrRYYwYyiktGd5ppjPbpcsxLxRiCCitq5lcT9f3GGOl+1fd4LumpXUnQ7J4OBBjxtpGzCCbBlDEJJ07axvWm6241SdIxJOxmJbP19Wp+Xq/46vPviLEzOMnV1xeblitOqytGevVff2NXhkoZlO6lw7U2eKnnP/yJe+Pd2PF/Lltb/oObzqW3+f93mV7Gzj6/cb38hKeKukIlcYry2YO+4Hd9YHf/9+f8eLbaz5670P+27/+N/7p7/6B1ji++fIrvvzyC4bqxp+zyHsyBZ8iq82Gvl8t0XbSrRH37mA8McqitpRCSZnd3R3TNGAbx7pfsd1uF7MyEIZBCJGSM7ZpuHANxlraxvLMHxmHwOQDKNExKyXxbabqy60xKOfoOrlXnWteOUYhRnSMlNlcUSEpBq7Q1C72OEzsDzv8NNG2LdvNakmm0EqM5l46unVMDn7CTyM5J/p+hdGWyQd8SMSicE2HU5q26+jWG1zTUnLi7voZt99+yd3TLxhuviUdbsl+QJdUO+wWpS25QLYdJSucM6wvHrG+vKLfXrK5eo9+veEw+GoMKIypEDx929A5w7jfUaLH1O64cRrX9qLl1ornz75BmZZue8HFlcG1q5Pr/RlwvRRWOVKqaWNOoiWfjW7rlVqd0DV+ml6SPkyTdO+PxyNpNiBELV3i81z4+8BCjJHNZsPV1RXr9ZrD4SjXZkq0XUe/kvPV9T3OGgGjZg+Eksk+4seRHCKlbbHW0bUth/2O/e4Oa6TgbtuGtlVLfGTJCa0KbeNAa1SSa67tGrq2YWjHpWAVB/5C37dovcWYwjhNoEQmZIxmjjaeAb5YNeCnIibX5wjNXhtTC7aX2QZQfSSkAlo8GdDzKFBQ5eQTkEvGKiPRy6kgLEjpwuacUcUwDiP7wwGKoms7/BS4vrnleBCfixQTfvRMwygd9c6g88ygEGNSXTQli2wi5SSllDZMPpD3e1zXstmuSdlze3dkGAdiLljb0rY9TdOSShaPklI4Hg80bUPf98Qw8eL5C/qm59GjR7z3/hOR4lQjQgGTTAVTqCCNg5IpJcnvlJKEp0Y8RpbGRJkj/6gSMclfmtkJp7m0kGd2zbwmQthQqiAyyHqejDG0bfvS2s1akeLM51upTEyeYTjW4jbgXCsRlVbkkxRNKYZcxEckxARM5KRoW0NjxA8lF2mGZJ3lfreaRltKKIQqpXTOIEwWTSmaXCBmYW1NY0YjkZ+mduOFBSMGoiFKbGSMCR2iGCIi8rCYQImT41n3X9ZjxrpqxViZAUW69+t1zzCODMe93APWsF6tqQuVl9aqMUbGcb7X0nIfzI9Jw+W0fp0ZTPP4cc7snN9zBhhgNnMUfxTFHLFb6n0HWWVy1lXeViT2NeUKaos0xlZAW3x6FM4JuKVqLOl83s+bg6drTy6S+TvdXx+84u/wZwYo/Lnt759y+8GgwpuK0/uPf5cT8adc+KvXUQHuN+vPnycQ34NbOfv/S2je/T/vf+ybvvP3KY7Od/FV4sGyl+re3kqe9vykh1kBL33IQ7tY3/gkeRB96vkTZpok6Gq8NH+nWQ82f0+JAjsfvF5GXutAmV8e6E7AwTlTQjP7AqQkk/My0J51zJU64w0U7g3iEpU175t8zKsxlfPpeRn1f/2xFPQ9Lei47LJoHGPNcE5OURpLsYakNTorMb9Kc1SdUPIyE0VZ6SpZR9N09Ks1rmmkeAiZEERfaorkFYcYGO727Hfi12CMoXcNjXGkKTCGIE7sXnLdx2HEx0iyBlrp9FIUzli2TYd1ltY1HPzA7vOnDC92+I8/5qNffEizbSjUSDdVUNJ+qCyNmkyBRitDQdB5ymmxo2bAICsU+fRalas+VEHR9STMqNTpar0PDp7Ox8vX/LtvM5gxT7Kve847vttb2BYPsW5eZb7cf/054LI8g/molPrwqyNXfe3991Lq1fFFzZ/z6vd5CIA8/1MWUAKG5SIRqkXlOh6p2s1VKGWhaOKo2d1Efvs/PuXrP3zJo/WG//LP/8K//OM/sVmv+PqLL/ns8z9yd3tD3/e4RsC0EDwlSwHedB1t30v3GTE1QylyTNjK7BG/A9EsD8PAbhooGvb2jsNhz8XFJV3f1WgyizIGtMa6hqZpsW2HbSzHww0xRcb9AYUs2jSI0SRZjPcMNJ1jfbmlu7gA8+oUHYKn09A0jhwjuSS6zpGT6J33uz3ej+SUaV3DxXrNulvJgrBIvBrVDV8p0bAXZEGavZgIds7QWk2KgeBHppQp2uG6NaoWF6vVBq1gf/uc3Tefsb9+hj/ekYN08JRWNK5nvdmiTEPSRmLxUJjGsbq4pH/8Ad3FYzaXV7SrNTEm/DSQoxcJQwpYpWitwyiIIWKNJuQgXVLXcvXkfVbrNYe7W65vrrHOcRHeY+UUzihUlnz1nCutOcmfpcjfUxSjzBQikKssRAs4RAZTbwxdxxcSIUyM455xPEAOYiJn5ojPiZRz1R4rnGtELjFN5FKWwts6Q7/q6Fcd0zTirKbvNVdXPRfVw0O8ERQxxIWBkGvs4P5uV+Uua7abS5ztaZoVh+M1t3d7tHEyp6Jwx6GO+54YEjEkColUCiorAaRsQ3Hiy1FiFL+FnFE5s2pbVN5gUCQKTeNo2gaowLUS40WjzVkCUaGUSIyqpgzMBorzsCMU+5mBMEdCKoAsWnUUFCWAnrEGjWjAKQqVFaoICEhxpCTjhsIQQuTmbuLFi1tijLSuJYXC7c2Omxe3rFYr1queRjuS9igSUn4JMCSSIAXzeoHqd1IBIh8jcRgoWtH3HavVlhAL4+gZjkecE15h13W0jcXpNcM0Mo4DKXrarq3eCxPfPn0KKK4uL9Fonj17eo/CDqkkrFJYq8lJMUd1AjKu0RCCF88KNa/icr3m8wIgKmM4jdo1bSak05iv1NzEpiAyg7IM9xprG5wrpFSwswwnRmJMpCTMHmOBkvE+EGPBaDFz7NoVTeOwxmFsswAWh+OBkDwKizOGZAsYJWbVJZOIUDLWSoJJrOaJRkn0Yy6hJlcUcp0jUoYQIodhoNR7TWlJQdAanGtxThhJymi0kYZKSFE8FZRBG02q42XKGaUt2hqUsQJ6VGPTVI+vrayulDLTMHL97Dl+PdL3K6BGp7YNxlgBB2KQFYOeJVagJ1MlTk1lK0izaAbBxAPBymvnwr0ab1NUNfzNL6dOFJFtKG0wVtdrOkM0cqNhURgkbEwMMlVjwNp6rUjMuKS8mMpaoAKzYnr60FpkXu+e8Kvzxs/rt/sNxh+jgH+oNn2X976/nFlYxIqz++j+h/3w/XxbbfdzBmR+EKjwXb7M/Y7yj/m5P+ygvq4AeC1mcP7Br3nLs5yEl55Sc3e/0/69fXvdTfLGzvn8WKnFwqnafen1D75UnQqR+8897Yt64IfTIFMLRxaTKGEypJTld6p2B5F/nwqiUge+5qyIn68veZ5cZ/lscJIfmYTN8rwZMLg/8An18HRz53JGyZwLH+Q7UGbwY6YNnvs+3HvPBxDb05/1dXUQnzs2AmjU7qqGZBXFGUpjJZO9JMCIe3NM5JgI3kvHpdE0rRPGgTESjZdGCuIK7r3HFqF3Tn5kt99x/eIaP44457h674qulU7kfr/nsN+L43OKFH1C8EefSCXRtrIINgVULqzbFet2xTAeefb8Oc+/vuN4Fxn3iU9+9RGXT7Z07RofB2KuefGAqjnT0tEQ9/xlpJamAKrGY82bAAr1RKqyHE/OmC4Lgnb2qvPj/7bx6U0D+KsTpnrl/nnopd9n6HoT0PDm7V3G3vtjQVl+/dD3efUz5/HkYeDjlT26N9nXYEVZEJPIs0mbMhQtySU6NwzjwM3TG55+c8O3n99wtbnkv/zTP/HP//xPrDrH9fNnfPvNF+z21/TrlovtmuA9h/2BaZC4QNs4lDGElCkIhdRoiWVsmhYNNfpOFp/ee7TWDNNATIEYA3d3t0yTp1v1NG1bneGlSzTFSNEGbS3desuTDz6CDMGLEZZVGlUyPkyUGCrAWXBdw2q7odtuKfoB+UNJtWspOuPkZVJJKXA8HvDThFGa7Uqi4NqmwSiNyqC06NkLqTrizzToRMmBUiKtczROQ4nsj3vGYaKYBtOsaPsVxjX0TUPTOPzxwOHmOcPdc8LxjhwlrcFYS9P0Atg0HUVJoReSRxvF9mLD4w8/YvPkfdzmAtuvCTVNw/sJQyJEj8qRzjk0MA6T0JVr1F3Mmn61YXt1RQGefvs118++Eh18OLCyAg5kt5HxwjixU1jGfpmXxDdBOtESqShMlZwTRRdiCQJi6oxWmpw9fjoyHfekMOKswjWGVBfZkx+YfCYkYYk1bUPTtdhRDBSb1qG1MCCM0bgKLjx5ckmJLY8fXbFarWS8QaImkw+U5NHG4YxFK800evb7A8fDRIpzF9micARfGAaP1rYadSamyct4PY41FnCmUVtySrRtS/Se/d0OSqExljR5fM7CfitKpDsyKWGQjmhUCh88JQWcNjRO9k+KLTBKCjbx8tAUpcScETF900pi7SoyDMhcFlNE6Zaia0qDTwQVsDUVQTtx+Y8xEfORXBSliov2+z03t3e8eC5sHWstRMVwCBz3iRwCjpa+d2y6jlQmFAmZZDMYUEWAbWMcKDENLbnU4jVJ4erF18LYhr5bkWIRM9boGYcCJeEaiWzuimUqwojx40S/7rHWMk2em5tburZjs9lQSuZwdwfM4KpGK0mtyEU6xVqLFr6UXE3/shgJGkPFRWX9k/PZmHpWrJ03ePS8FqtzHCzrn4X5gTRSchF2YgwJlEUSYgoFAdVSyagMOQeIhUQmqUTJkZwmQsg0TabrOi6vrjBWUV5kxkESblLIjMXTtAbX1JQPlYlFpEdGy+c0uNrYUWIGmk7fTylVwQYY/ETR0LQtSosJrVHUmEuNa8SU2jrHRCD5REgF7SrrqJoYFgBj6vXLIm2y1tEYUz8bWttQeqr0bBDPhZCwjRVvCqNZrUTWFEIgl7xEAp8bEfd9L0BFqTJRCQbH2Qaj89JQm9dgefGQ0ZJ0U8+/GDzW9I6mQRdDzjODQPww5HUGo6w0bVQmZ1V9OIywnijL2laab6c11kNM43NQ4dRwO5vnFQso9tCa4OXm3LvJk9+F/fhd6s/ahlzuBXmD05/fZe12f+34Q+rgh5jlP6ftJ4uU/Ll90T+H7fscs4cAhXd9n59KSjIzA+TnVJyf/8impcvM3KUUNkMpVKfiU0Fzf59zyUtc1EPShoc/71T013erz5dBdC6SXqHZA4V8NijOu6XOdm9+r/qdVXnpDeZjIo/PxdrDXWR9jvJW0EuyhBXFWlzTSP5yl1Eq4dDYSmuUqDMraLqe84s1OReGcawRYHOusCbrQoqZg584TCNZQX+xYbvd8ujxY0op7Pd3jCkQVaFdrVhZw+glMzmEwDAcJWNdQHDylDFRsVqJF8PVxSWNbfFffc3nz55zd3vH7vaa/+2f/pb3PnqM1Y6cCrnMGmShOmqtKSmRSwTFQi2eGQfnWMF8Hs7O9Es1Mfefq+6/+qe5H77v9r/q+DmDQ1K8sYATIOkKOlv2uyNfffENf/i3T9nd7Llab/nXf/lP/O//+Z+53F7w+9//nt/97vccD3uM0bz/3oes12uGwxGKJkaPNZZutcKt1idquvcnWma950DRuAaUwjYO6yybsCbEQPBezBYLTMMozJ3BC/VUCa+tbTu2Fxes+47mgw9QOeF95HC3p1TjvzJLmJRodttGmEWN60gPpD8Ya9E6kaJE0Ckl9+FxGJYiZ92vJL6xEVlTiZXijJi4ZaWxuhYglU6dU+0GakHuxmnieByIKdM0Pav1iqbtcV2HM4oUPMP+Dj+NpBjF7TxFtDW4dsN6tcI1jXSQkWLdNQ192/L++x/y6IMPaNYXuKapcoKBcRygFGL07Pc7SJnLS3FF3+/37PcH8jQQU6JZX/Ho0SNaZ3nx4hnXT7/m+TdfYo0m+gltW5Jpaa4MtlnhtBw3khSe+hx0zCdAd6afz1dkSuKCbmpMX45RZCJhQivFer2StIfgJU2iFEKYgEzbNbRdg7NGPG2c5eJii1ZIAomzOKO52m5xn3yM0wVnTc20l7lKovmEKq2VpnGOtukw2uGnSAhHlLqVAj8GSpFiaAYRlAJrDX3fAuCnCR9CLeg11jl6H2mbgJ9Grm/uhAVTVC0CHV0nMpwYE1MM+Ek8Pebix08i6VitVsQgc7cMYRLrmKtcxxRFVoUQBDQoWmGclVjEGn2osnS5pzDRpIJt5HgMw8A0jFitWfVrVpsLvE/c7fbsDyNKO5S2xJi43e0Zjkf2+x25Rq7qbAmTdNSH40hrDV27oe16YirEOIh/QipI5mqVJtXoz6ASCYlmzpVNFWJkmny9VsQMcC7mUooMw5GUGrquo6npB+MoRqhNJ79XSnEcjlxfX/PRhx/y3nvvUWLE+yM5BWgc1gnhPkWPtbL2kOWRHGdjBLCBtEixUoicZDxFGg/51GyRcVUviR5zoVpql2UuIBfzUa0r00bujzgO9X2kCbR4aGRhToZQGYZKWKEpjQzDgDGGzWbN5eUlm+0WVGF3tyNOgRwSo/ckFFq3mFbGqJSiSF2qz0nbWnIWBs/SOVbStNNaY53GWMd+J4aQ4hUigHkkUzziFzIzZAHrHHoKhHGosZYa2wijoiRh9aSUKTqfQIUaLStAQxH5RtPgvWd/FD+b3e6O1Wa9AAcpJTabTQWUxIQRWBIhvJcozsPhwGrV0TQNuprDNk1T0zdU9ajISzLELJOwmHpNmLqOFOmNWUCl8xUTyzk31mJQoBKzD4cxIvto2w5UIufZmDhXQNS9stZ+uYE8j7H3m2nljeutH3v982M1tH8O28/9u/yooMLP/cv+6NubvuqMZL16//6k28uI2Ot38KGu+Q8/d7VD+crnAMyT24yoysL11O087XeMMmDPiLs6LxfPvto86QFn+ckPD0gnWlFeCvyXkVIZ/BbkNcvv5sJ+fo+ZjaDqF12AjJe+62kgfZUW9haEU52giuWzVc2ILhpMpmlauq7DrkCZhC1gG03XtvRth217stIkpYgxk6eAygXXNNUB2dWFpmUaRqISwMC0DZernvV6xWazgVyYxoFDmAiqYFcdq66TTtHRLi7mXddUfWASZkHK5ATHMmJtw3a75urqik/QjCHy1dNv+O2//RuHwx1/+w9/y8e//gVtvyJkTyhiNFSKZCdnpSih8paVPTvmch3dO7pnf570ufeuhNdeIz/37c9xn7/rphRgFSUrOecYYQMVQ46KMCW++OPX/Ob//g3ffvWU7fqCf/z7v+e//pd/4WKz5unTp/zmN7/hyy+/5GKz4b333hf9coxLBKS1Da3raNsVtmmWGLdZ5+q9lyK9at+bpqFvpGPa9T12s5H+RZECdPKB43EQcK0u9FQRY8NhfxR5w6Mr+laz3my4vHxE9IlxvyOXjDGWFGVhqdA409K5rppsvcpUsMpQipik5TlqDDFabDaOvu+EOns2EmszA7jSPZaxTzgLuSRSzMQQ0drhcyJN4msQU8Ja8WPpu06cwovIpsbdLfvdDTF4clHEXFBo2r6l61u6RgrOKRzJGFzb024uWK23PH7yHt1qBVbc6Q+HkRS9sC9CZLfbcf3iBU4bVqsV1BSLyQem0dM2HRdXj9hs1ozHHc++/oLbZ98Qhz0+S1qAW2+xq0s2bk1Xaqc1zwBKzX0vaUGJxWtCSxc6ySJdGyu8sTlGrRRySAQfoCBGdG0rJnGHXBMcDFoXuq6hbTu61sm8qME6RduuaZ1ls9lwebGh71uMNmzWFpUjfjyyPxxJUcY47z3DMJGSsFxSlW9YK/KaEBL7/bFOOyJNcK4lxYKvrBqlFV3rFlO4GKN0wLXFuUSI0DaRaRq52x0xRjGMnq4d6LqO9boXNkYqTFOqSR+evvdorRiGkRADMRRhYFgptpRS+CApCxQBxAowBjEDTQWsk85t4xoxN82Z43HgcDygnWF1saK1jsNe0lrIhc1qZLUNpJR5cX3Hsxc3oAyuaQk+sz8MxCgmoUYrslPYinobrSgpMY6eafK4RlJWrK5a/pjxeaLUgk0qNE0JiTSnhVCIOVOq8eY8Ns+FnVInJt9cNK5WqyVyFlgkhtZa2rZhnAYOhz2rVcvF5Ya724D3Q2UwWblXk0gaZvp9SpGc4lLAPbyGK2hlRCVS0mIkW87WqNJpl7XUAqyWUsl/p2J0lrnoUpkopb5OpfpaWR8Z4wBhGs6MwzlpZb7+UkpcXG5o256ygWgDcZJkBtRcgAtPVWuzHE+jxdfJWUmdUHlmBQpgJVIakY60bSeGnRVsdVZyR3LJcky1Zpw8JUVs49DWkXM179SGTgvDCSo7IRZZhtQm2AI+VgnDLHXqug5lzBL5Oz8/hMDNzQ0pJVar1QJAzYknMxAwAwszy0BXBh2wXDPnct3z1BRZTpezJBmRxMzeJfc73afEGlMBPkfOkVIBBKUzzpnKblHEkEHlE2P37L3uv//59jr549u2H3Pdc74m/zmvp+7XDq/798+x5v5RQIWHaCo/9Iv+XE74m/bjtY88RJEpp4LytVqcH7Ddp9ecU/hfu5v3bq7vfe4q0nv6vi9Tv+fOH7ULqeoT58J88XCo0VJQ9WozXVcplK6UKTWbBullslu0ZWeGjPePyzyg5iJmXEppjFFnC837HetqZlYnzROAoYCEMq9+xxOtq9Rj8eog/k4yIKXPiAyVQlbm46rR1mCbBtrKVMgFre/RG9WJSiq0bkPfr+nWqwUNzyWTlCYrjXKGxq1oq+nXlBIhBg7Dkd044ZNozO8mMQdriwZbRCt5dXWm4/OLQ3FMntvrW6ZhFDd7Y/n4/fdJMfDF11/x+//+W477gZzgl3/1S2zXkBVMMTEFT9HCWhDwqZwgBGk4kF+6jU7Ak555DGfH4HSieMONezpHP5ftIanXz20S+TG3RJTUvwwxFzQOpRw5wO7FgbvrO373P/7I0y+fsulW/MPf/C1//7d/w8VmzWeffcpvf/tbXrx4jnOOtpMuT86Z25tbnj59XkGwjtFEDsMRjDoZmFZWgJgtCsV+miRyLnQB1zSoTmGdwSiDQhIejHbiMG+MMA60gqwoxyPjOHDzIhKmgUePhIZ/cXUp3eLxSPI1Au5sgeqcE9DQNkyvKRJm08lSKebaaNbrtSycnZPOXs1yd9bQVHf8HD05ZbRKIirLkniQfBSgQIGfPHEcUCXRdD1tLwwFA0zB4/1EiZ5hf0M47skhMkzi4dJvL1j1HVpB8BEfIxmNMpZuvWa1vqDrV2gr58UgmuzD/g6jNNZZdvtbnj17yjROPL68Qmtdo9uSxMqZhu7yEZdXjyg58uybL3jxzRfk8Q6TPSUm8jQQjkfG4x532IkWv2mFDp4lMrLEJDGcMdeurz6BDFlkblZbEkWkZbkQYiYGD7ngauE8dw9ziGhULV6EldD3a9rGEX2gc4a8EmlN37VcbC+5uNjK4r/INZ98IpLJweN9BFVZCzFzc7MjxoKzLcpYgo80rkPrwuQjIUZyThjrlhnVz5GnBWIUCWCMwlIoqpomhkhIGR9bgg8MYyKlwGEI9F3Dqo+EKHF3IO8zDIGUR5qDRynwPpCz+CfM12DTSAd8HAeG40jJ4NwMKngm74lJ5tJmNhLuOsiF4+HIbr8jk7gYAtvtlmlKDMdAmALTkLnbe4y13O0G7m6OhJRFaoMWECZGAXeahqwVCZFZ6izgXYyZw37EGFj3Fms7KJEcMsc4EKMnBlFDoMRLIuYs2vPa4Y4loYs4MZyvQ+Ymx3xfT9O0zP0C7FuO08DxcKDvOrq2JYSJw+GOzbZlu+3JeeKwl65wTgGlZP1SkhJxmFbEKNG0S1pCEi8HXU0yZ7d+pYxIb4smk19a++V0SoKAmfYuUh6rtayZ6lpIpBfI2knbJVUil0IKQRJsyDQ1pUShhamUa+ff2sXA8XA4oI2YiaaU0NbSG7luQvTkEvAh46B6i9SGk4oYI893zi7A6JntFXNDqO3Er8SniPUebRq0EeNVpXRlowmAobP4nzRNw+iF4QAe6+qaNCZiTlglbFGFYkqSuiNZknOjStIbNqsVRmsm7yV9qzIOvPeM41jTdZrl+piqqW7TNKzXa4zRlQUaKiN0YJqmBZzabrcLSDOzIOY1qDTkZpPy6ovxmmbbzLqgejPMZp6xsiqmKVWgSKFNlU4wXyPzmuT0nq9Kfc/ZEe++PSQV/j5rn/uyg5/T+u7+9ibJx/1j8HP9Hj8ZU+EvffH7U2zvogl66DVv6sy/w4eec8KlNHvotfPzHirUAMpJP6XU0vxhNlmknNOhOHsvdfY80XBRzvN2T3nXMwig9eyLUGOSUkKpvLAPZuOYmfo5D6xKFWKKiK/CbBIF5Fdv4nKG0KdUKv2uQFE1k1vXDsIJOFhQe0R7qvSryO3bBrUzogNlBjaAXEBXMGSeHErd0VwKJSW8z1g7kbVFuQbdiM676VeYthMgomp0x8kLlU+BbRs6I9eRGNYV/DQxjGLEKOdAPjclcT3PCXxdMK03K1b9CqWr2VHw5Jxq1NrAOE7EKIvHThs+fvweVmm+evotd8/v+O1//x0pwgeffMBq22KNIyMoPbPz9YwkUMOMqlnmq5eqPrueXx2HFqOd5Qj+fCeZ100qf6nbfFq0VhQU1mgMHTkohruB51/f8NkfPufLP3yJUZq//au/5j//8z/z/uMnfPXFF/z2N7/hyy+/wBrHxXaLVornz5+T03OOhyO3tzu01kxTqEVMR9M6/FgLbWPEDK4WBG3Xyd8VqKqbHaaRaRxRKZHi3O0+5XClJMtqrQxOKbI24nMyjNypRL8Ws9R+vaJpW+Ighoq5iKZfuYa+X7HZbHG2WaIGz7eUxcPEGDNzqKAUrFZYN3vRgLEGZ12NtpTCJFNQWTpNpSSh9YZECpmYCj5MxJQwStG0PX3fYm1DAvExqA7jOYzE8UgOI9MoDIKu69msJW3hOOwZBk/RiFGZsdimQ1tHLApiROWMKRJhGYNQnqdp5PbmBj9ObDcbHj9+jDGG4VjNALWh32xZX1yBMezv7rh7/gx/uEOniZI9TqtqNKlQyTMebokhUPoNVluM1ZhSMFUCoSjYylSZfRa0lnQdhUIXoboL+BIIo5e4OitZ9UqJAaIYr1VasLU0rWW96jBKMZXEZt2z6px0xZ1h1bd0jfgrhCmQc0CTRPplkGOSVaUhO2Ek7AZKGXBtCxiMbVAaYoKYRC+UkhT+SsnfBecSPXz0iZgSKKGyJyLKQ0iKkBWSyAPTFNGxiJN+MaSicaOYbzpj8L4QYmIcjvXYZJRWUEaUnpakAGsN4zgyHAco0nFWWhFTYggTk/eknLF2YNVPkjiiFNM4chyCUN7LkZJqpzoZckqMY2QKE1oFximSshbj4TIbOjbE6swvnhkCXpUovizOOUqGafQMTuOMorHCboshMA4JnxQpW3zMpFxIBVIu5Lp2kBm5vGRPsIxldf0xU9pn0H1mLRhjaJuGGMSbpWks1spiZBqPXGx6NpsOrSN+Okq3uZTatT81NGYJKFp+r5Uip0RReUnYmDeltHhF3JsTc5471Sfp6lyciuwzU3KS55Vz5/6z/Thr8OSSCcVTipP9ySIboBQwoI3FWvkMP1W5kA+oomhMI2OnaygzyId8rsLWa7rgfUBXBqeyktZQShabTYPIWVKqxr8ip/UhYJ1FqwIxMdV/Ky33cUwiAej6NYNPxJQZhwkTJd1EvvHsLyANLmsFWIkhAooUE9M0YoykofR9j9KaYRL50mxiOssgFpC7MuRm757VaoVzK9ZrkU2M47j8mbPIjqS5Zhb5ysxcKCUTU1jOk61S0lRZulqf6obzJUXKkZQNtqgFGBNPjcg0BZwDp2ZZbZXYpIy1s5z2PnPhZRzjfl3xrvKHv/R1z7y9iTn+51Rb/+ieCj/3L/yXuL3+pnuHm3Eu7jlnUNz/8+x5Z8+/v4kBjDp7XV6Kc8o8EZ0KuVnHV4oUjKfEB3mPEGatmIAKEpU4D166LhYgRolUXFykdXnJb0Eb6cgpXZ23l8JeMcsoytypOvvCsu8yKcaYa1pEpWYX+ZyFYpargdXpYNVjkipKP8cmKqTz/lDs36nbDgpVTgVyTlkWM4pKvUzEFCghklLGWYVFcouL91hlcL2h71f020sSCu8TUxCJQlFGNOJWY410K6ZpqtTEII7eIHryLjFOkyxWCuI+PE6MceRwOHA4HCSTetUuk+wwDByPA1Bo2walNSVFDIWr9ZariyseP3qPT7/4kqdfPOV4HDkcj/z6b39Ju3WiUaxsFVtNGU/mm/Uoz9Sfs+tVvXLNPnipLtfi+aV8n7Hzc9p+fKnSz3WbgUaDKpqSFfvbka8/e8offvMpn/72D+gC/+lf/on/x7/+N375iw8Z9nd8/umnHHZ3GKVY9R0X2y1+Cry4veZwGGhbiekTzE/jmpbLq0d0bQPqxPKJOUlcWdWwrtZreQyhmO4Pe4a7HXmcFi0rZeHGLAu5xomsQtK3CtFn7vyRmBN9t166VKPWci/HQMqZxhj69Zr1Zou1LXl89QjFECgmyUJXiZFYqGDZPJZqLf4FbdNQcmQcJqKfMFRtLXmRMcygQs7S8dZW0/Vr1quO1lkxeJ0mcgn1Pg6QAoaMT55pPNC0LZuLCxrnOOz3HA7SiZtBlKIMqSgO44RxhY2TMWGaRobjAZDM+eE4kGLiYrvlww8+5PLykufPn3Nzc0POWRhP60ts0zFOE/vdLdEPOJWq839Bu4btes121eOUYtrfccw7fLsTLX71QHAasAZdNd+5ssI0ujYeBeAuKcn8lRPRe5EUxFDp/ZUxlxMS8yfAdtc5Vl3Pqu8EfEoGo1ucXslnpUgOnuQtWSnCNBHiROsUzojfRfCecQzkYkUWY1tyHpfkBm1mE7maumBsjfnNBB8pqhBikXupyjhCFoNGYxQZRUzy/ERAGSlOijbEbCSNISlE6RHRSlJQurYlR4g1bSRU1lvjGrTO1deh0LaBtm0JIeCnJAlFJAHoFPgAwyCMOG0SYYJpLDTWynwXBYAIE+zyiNZANGjVCoAXYYoCKuQsY0bKCl00zjpikJQNYyQ1IKUkbIVcKkhdoweHwEFBsIXOKUIQ35OQlMh6YhEwoYIDxYiMQusKNuWMZJqc4qvnP2dq+3kkYM4ikzFWs+o7VDUYbqq/xjQeOewdfd+wWbccVSAmj56LPX1iQxhdUxCMonGi/Q/BI3NbTeGYGzTAORt0BgHOpaMzM1Ie08zxlXO3Qx6TNc2ccFKKFNuqNh5UVqQYKDkiQTjCDAghEYIwHmX5U8GBGvU4HCeOcaJtLOu+petWKDIpydrDGC1SsSTyiWijAITWLEkhWhuM0mQknjWlLKwdpciFGhdZf3KqkgIt59mLP5VrBNjdH45Mk8cUWacaazFG5AUxBnSN6i7AZCaCjxXwGipbZ0vfdVVGpfEhcDwel+Mdq9eHUmph6cyMhePxiNaai4tNlR+tl8fm147jWIE7u4ALpka2jtOwRFbO6Wo5n9ZQClVlFWfrHi3+CynJ8+fHBQ8SJkgpkkah9fxekoAhvS69rE1OaWmnxtp9ecS/xzrrz6k4fxuwAN+PufFTbz8IVHjbxfGuF8137bT/lBfj207ScgPCq5GQy5vUx+/v51kH9V0+4xz9fSh7fi6aX+nG3rt5H7oQz9/vXJt1fx/O3/O8y36fUjQbEJYM6PPuby2Uy8vvM3ssiMmPqUDBzDCYX6eXolxnJe7kGXJWNM7UOLAijsuzqxvVMbjM/gcKaw3ZCHNAuni1U5Nm99xS2Q8sr4WTZm4GF0qBnAqxiDbZ2jkKSCYdVebihOU1AnpI1+jl4yvmStRiWRaniLZan5gUYqpWP18Jzdk6i7ZWuvjVpVr2Q+NcgzLSbXVONIM+BFJRxAzKGtquY9t2lTqYUNUkLXrPME6M0ygTXt2/1jaUlDl6L9noMZMr8BBi4HA8cn17I2aR1tJ1LcNxYBxlAl1vNqzXK/q2xRlZBGvb0L7XY7Qj//GPfPvNM8Zx5Hjc84u/+pjt4xUNYpAlYI8ABimdgCZrhcJ6mrgA5szyuZt0uu5kYZUfROnPr+fz+NDzx+5f8/f//rrH3/S7dwL+XrP9VOPgy++rhBtSHv7M8zHo/Hfyl4cn7plyOXdatNaLTllpS0wRozWqWHbXR7757Bm/+e+/5bPff044jvzv//W/8P/9v/7f/PrXH+PHAzcvnjMcD2itWa02bLeXPHr0iBgE1HSu5eLigvX6AoqAlV3Xsl6viOlkrodWmHO2gdbSKQW0NVCNznwIJF8p5DmTc5D4w5xnzJTkPWHUUqDOy/lGOlZ9P9A5J8ZtRnEME8poSk64puPq8RP6zQUhSuzr/a3kgq6xXkprrG2FijsO5FTkPnMWVMH7UWIE/QQlo+vkVEotbMtstKZrbJrGtR39ek3Xmpp8EaVTWaiMCHHwD9NAChOtc7SrLW3Xsd/vuL65wRjD1ePHtF3HOHoxs/TivXC12rBabyklsd/t8N7TdR0xSMTsdr3mYnvBxcUF3k88f/6Mu9s7ttsLLraX9JePyMBw3DEeD5ACzih06yiNxTQ96/WGvm2Fxr+7ZXcYWfUb4uUVmkfo1VqKPzJGi5s/pZplKhl3UhbAJWfRrRMrqJlFa+6MuMb7IN3nvu/RxuBDoO9aOideHT5nKdCVqgkIinGa8GkU1kiRuDhrNU3vmFJkOB45Ho6MUyJnI8BCMbRNR04ijVCqdj6tACBiqiammFOMdXzT6DofxKpRT0WAuyoEJJUMqRCTdDFjBoyVgrloUtGUKHR4cibFykasYHtICoom6ILymRBFlpOyzDlaKcAKKJMScQykpUjVAnMVQ4iFNExEmyVBRc0MG8hKGGoypgjTQwPTdGCcghg/FqAI4NLW+8KaTNc2rLqW2HiGw0T0wjrRRorJaQioklGdwVRA01pDphAi+JAIUdYMytTrokhChLWSdFFCBUeqrn3uSE/TtIx/8zg3p8isbC/3aRHHfWMsTWNAJY7HO5zb0HUN61VHCLKO0gpUKVgrgJfEn8oxlrFULQwFATlTBZpKlX7K2mJepEizRVg5p1hvGfe1NqQU0FoAEW1A0ABhDJCKAD3Iuq/UZZ7WhlluL53uVB8v9fsLgzQXMQRsGkfbtniTmIajNEuKZP+0jaVt+wXUE1BYpFB+8iiKJFTVAlcpSRYBAZOKUuIikxRKa1IWhg0UQiqkMla/hirCDQltDNY6MSdEE1JiHEesa3GNjJVGUcEcAVOsMRyVsNhyBGfdIhNpOzH6RakleaWUUiVuVkw7m4bVSrysxnGszIUJ75tFEtE0Yuw5z53OyXGbQYqZCZFLqj4d7SKJkDWuPjVkakPl3MeBM6apUpbWNuJdgSXlUNewAp/LfK+XtetcFYkcb14TzOv9GXw6j2zXD9Y0L60fvuP2YzAf3gY03K/NHnrPn2L/f0rw4KE13due86btJ0l/eNtJe9tj73IAvws1+KGT/2OcpHc5zN/VP+GhjuT5ov3+d3mdzuYcUHgd5f78/V93jF53wT302EIFzqD0qXgrBeYc3rnzn6spkNYymOma2zPr+cpMd0MmpbzQ7iJKWcji4pyTIidFSid5hTwvg1KShDAPhFneFyQ5ilKq3i8LA4LXHNss7AT5nDlaUkzJjJYuwZL2UGYKoFDhckVyZcCVRVxBJriZvj8f+jlikyp5EM3D3FmQSclUUKDrO3I7kWOuXQFZKCkUTdNhmpacFfv9gWICru/pNxdstltW6zXaWoKfKH4iBM+4O3C43XE8HGTBpTU5y+SdU0KlgsoFiwJjCM5W6ufsLixu8WkcOBwOlMrMMLaRrtQUyFGoycpYnM24fsXjiyvSL2USvN7f8Pv/8Ttubl/w13//V/zilx/SaIeyMunPXZ753JzOxTxRsZzf+9fofRBgpncKkHSa3B4C6e5v33XQ/b7F/31E/aemBCp545c++zu9/i3jyfy+88J7poCejKLkure6pbM9wxh59s1zfvc/f8dnv/+URjX8/T/+M//X//H/5K9//StUCXzz5Zf8/je/4e7ujqZr2Ww2bLcbVqsV0yhJDOv1mrathnrK0rZCOe37huMg9228tw+n/ZWkGVXEJf/y8orWOtIUyCkRJs80DYRJtLXBe4IP5BjRSuGsQyG0crtqpFM2RfJqJekPFOmmKinUXduw2V7Q9iti7SS/epznYkYAnxSFrYSSrp21c1fUi4likn0xWiAO8Q1YYF0WqZWCfrWhq4wj770kO6RcQfIixTGFVIQObVTBNY7VesU0BaYp0PUrrq4usdYyjhPDOIm0IhfW6y1Xl1d0fcft7TXjMAi4pDVZS8e9dY7VqicEz7Nnz9jv91jr2G63XFxegWs4DkfG4UCcRsiRxlhc22KbFtv29OsNpcB42HG4vuVwGMh+omssbFeUYIilmu3VkdcZIJ005WfoMKpUurPWRK0F1AVZRCeJXLTOiQN+9YAotcrSSmEQuYGq/gi5MszS6Mkp4WzD+nJN27SE4PGT57g/Mk6Zki1FWXIGaxzWVA35DJQmhapAtNZiQjcD4yhFUbpadM4/pwbAnAkCs0eRojDrsOXvpXZ4c70WY85yvRYkxrE2FHKWrn5Ocg/FVFBBJACqmuKRIaYohZ7WoE6FcEGLdIMi3XhlKfVaFXag7J91EvMon6IF6M+FomTunAFKaw1tY+haR79qyclileawG8gxEtE0tVNcsiJHiWxumxYUhBhIMRCT+CjkeSxTtUAqsmbQpYZFVEBSa738zGbG97cy+xoUKcy1VhirME6kKoLnZyBVWYScH4XCFLDGkHJcpBCKmoxEWXynQECDUpsdQr9JzBKfBQFdmAjm9Lu6ZhJPo5kBWq8nrciloEtdr9SxQwrzCh4szRgqa/Q0t548l6RB4JxbKPXaWGIMHMeRlBOxdVBaGieNJ2MLLmci8trgfaX3K5y2Ahr4KGBWBXZykajElAsqZrQzYghbPaBUTUAxpoIOKcp8UMRjQemEDwE/eQqKRqnT+S5inN1UxkJKsUo68nLeG+coRaGtAOjDICyC2SNhmqYlNeTi4oLtdkvf90uBP4MxM1hljHllPTB/1sw8mQ1kxRAzyNhj9LLe0dYsANfsgSINOMucFhFCoBQBTqxpSDmQYiIQoZnZEYoY0wnIUmUhM8u6v67Fz7bTc7/7GuZdCuA3vfb+81/XJHnTc970uTI+vPr7cxDioe/+Y4IGr6txHwI+3nYOvg+b4weDCj/J4vYneM/77/u6g/Vjffb3vWnepZg5BxruI2cvo38nk8KXL7TTpCHd8rNObpnp5SdAYH6v040xX5Avf8+cSwUBMjkIYumsq1r7iq5Tc6XjbEpmUEZVR+JMyQIQ5CQdCZkbFakyFsRkLC/u3SEUoSdWwyA4FZ+gaJqCsCCkiJw1llopMHVBEmUSzOYUwyOLAtmPlKQj473ErmktsWxFq4USdvqRBZ/sh6+xO01lQggFL8eCtSyd1BnBlS6Yqvs6L/blfIjxkvwY09B2K2I3MY0BiFAKsZrL2X6NVapKGTK6MVz2Gz748KNqSOckFismJn9gOg7sbvfc3dwRQ8Q1lq5pJTotzWZU4JREW2lryCW9VIhJ52BimCZCnajarhP6tcoknxgPR0gea8Wd3AXRYX/0/ntstms+/fIL/u0P/8b//P99y7A/kH3mF7/8mKurC0TXKcCTqvTTmHLttNb7NldsR5mFxTHv3+leFE3kSRd6JpM5o67eN+980+D6OsT9/LXy5+skL68+9z4I8qZC/cfYTp97+t15h+11E+Xrv/urAMg8xpyPR/Pj0mWTDG1ne0oyPPvmKb//ze/5429+Rw6Fv/n7v+P/83/+v/jP/+kfUCXx5Zef89vf/E/++Ic/ElPkww8/wijDNHiu4w2HYeTFixvG0WPMLbZpFnfuzWbDJq6xjaXM+uizMTAXGcuaRuIhZ7mCcw6urkQ2kBJ+GDns7tjvdozHI4cd1VQw1A6gxSgIpRDGQMwZYkGXjK2gZ993eO+xztL2PeuLC7rNFqwlEV45sq6RSDWtFGGSPPR5cWitEy159BI5ScZoja2eMqokMRbLqaYdSJpAQaFsQ79eY50mp8g0DEzDAW0MTbeSgs5YcvSVYs2ywJWEAqHbbrdbVqsV+/2em5sbRh/IRdH2ay4vr7i4uMTHwH6/I4aJvuuwWrrRzs5mbpnb21uur6+x1vL48RMuri6xVnOcBobDnulwIKdI17SYxuGcJWFpVhtsuxIjvrsdYX+HigmdGwyeHI4c4sjoA2hD03U0bY+2lqISU41HpErVyHKusiqQs3SLjSRniKFcom1r5GJONM5BFqDIFKHkl1TIIRMo4l/hkwDCRUCJdt3StyuckZSCHLMAMoMUlkJNlnvEOUdWmpgiqQjgq6mdfCNGhIWyyPFUKZRU/QBQzLFKRStIiaILRb3MiiyAqoVxRhh6pYgfQcmqSgCgqLR4ChQlgEEdNQRU0Fnc401NC0pZwPScFhBdqQqyw2I2GGOmcbWDXkGFUvLcHlikhIUqk2M2kJPn5RLpnKNfNXS9pes1Rll6Zykpc9gLsKCMwxlhG4juXwCLrCDmwBQTIWVikkLrfAbIOaNSWYa6OZp27iTPReAMmp4XFsaI10rWAhC2jaW1BqdFrtm1BmelOWMApSTpoMy6+TlNq8Z1JiPF28xsXNZm9TkKQJ+t/cq8zjj9bl6/zOP33GUuc9JSmX2spIFxLheVyGv5zJySgDzlNA/o2kRRqkpIS4I4R1IPNTWloWlbUmWDxTiID0bOrFcdTWOwxqFbg1bTEukbgnT6nW2q+edESgrtnDAzdAGViNmT67G3rqUgnwMZbRymqf4IMRNSqmygKn3QhlKZFbkkSIWUFCrO5qyWxjn6tqOUgVIyYfLYGkfqrMUouzAIhmFgGIbl+4v/lPgqXFxcLKDAbhcWI8dZLjHPubP8bl4bzOuWtmuEhapUjZk1AgrOjR4j8q4Yq9S1JnE0bYOtc0hKscphFc5JAo9SIjWefdIWE8iSmOsFubby0jQ8X7OIXEsta9kfsY6Wa/CBovldi+cfayulvJS6dP771zV3/z231zFu7683vwuw8J1BBcWf7gT9WNtDHb6XT/DD4MLrFvHzYP0uLIQfSos5FSTqpUnpHFQ4R8JfvXBfjZKZXzcj6fN7v5zPzUvvOf95joievw8YFKfPmQv7kudC3aBwQCGnSPClovWJbGItuDQSPyQTmKDvhVTp1wIaSDdE/i3yh+AzIaTFmDFnhA4ZE35KpKjoezExS1GRTaVkFqHPh0qh1zrhnK3gh2yzPCJGCF50Zc6BGEpaUoRSUtUXzjFIoYIgibZ1GNPUboOq+51qLM888c7nRUMW9FupykUtYrdcKpU/FllAzkZAwRpc24CfizxBw733jNGj2xUfffSYjz76iM3FBZMP7Idh0T9O3jONk5hlGYs1lrZrWHUd1GJhmjShdqZKzkIFN4K8GyM0TB8jYfL0KVKSaEZR4gXhYwADTSfFYo6R43jE1KJn217waLshvP8eh8OOP3zxKZ/99nOyB1sadLa43mJdR1GZ4CcyodI+kQVxlnxxjcRNSXdMVdT8fJA8n2xOMVpvAwYeur/edRw83fdvQLcf+PdPSXl7zY68jCosv3839Pv830rWFi8VKvPPPD7Mz591pSkmUtSYori73vHlH7/km8+/YhpH/voXv+b//G//yj/+w9+Qo+d3f/wdf/jdb/jyq8+xVvH++x+z3V4yDp6vv3oqMV5GFuJN0+FDYAoB5/wyxqUU6Tf9GaikRDZU48HECdvKAtF7obYWuda00lgruvO27wBwTcN6vcGPI9PhQKpjYArCasi1gJxChJRorIEiHSgfArZp6Ldr+u0G0zQkpQj51fPRdx3OqbqwZwE9ZvaOj4GSgowTlYJrNFC7RrI4lk5iyrJf2lg6e9L6luBJZ1FoShUxUbOaKYiZWE4JgyKmyPHuDmudJD9oxfFw4Hg4ME0Tw3Gg7Ve89+QxT548IufE7fUNfhhpXVN1x+psbskcDgeGQbTJjx494uLiEoC7uzuOY2A4DmQ/0lhN04g5pDKWZ7dHSrZYGpG2eI8pmU1r2G5aWgvTcMfd/sgwTqw2F2zVlfgjGIdRYggco3TkS44YVf1+5mIqF7SqjIBYzQvrOZRjpnl89QQKTMPEfrdnf3ckTFMt8hRhHKohnSRIWOVEguALFJEEUnQFScVT4VSEa5TKdfUx04ulWzyPd3MBLN3wXNkyVVdf2YFUw84KQZDyycRYuol6WV/MSSKSulSd4s9WQPJZLNTnuRN+iiekUuzroJ1P+zqr1KRYFqp2Soni7GmBXmaqvoDtM5V77hbPY07mlNYkBZymaRTWSCJBYyzj0BAmT6gdczmmNXKxsoOEGi/fKaZESIkMi4+PnpOhYibriMKcySVP3/scaLjPZBDHfQHRmsbSVCDBGEXTCAPSGoWzstbw3pO8eEKd1mKlGozql8bmZX1YWQRnq1fmWC1VrxG1+CyU5VzIOZ2Lw7JcI5R5TBfzSuFv1KYNilLn0dP5qSvlszFKPsshPgt+Wa81jaFpbW06RWIseJ2wIeEmkfMYpyoIrclGU5RIh5LJaCvHW5m6jkqpymxEkoGS8xNTwWYBErSRk5xKQcfCnGQBqoJbsR5PkZ2aavyoazNuNq6eGQtz9GPJhRADjBWANOITpbWm6zq6ruPy8pKcM8fjkd1ux+FwIMbIMAxsNhv6vl/AAZC16DRNldlxktLIsYqLOWpMQWJdq7TwtL48m8NVTbex5bReLxmXM01jF0+FUjIxJmEtnHmBpZTxU8BYjXPy/Pl+z7mAOjV7ljWBPmuWlbmx+eNtf8p1059bDfy27aFa9/t+x59E/vDnsL2p8/img/quB/ohpsLbXvsuzIlXwI2zn/Pf3Ufozie6+/s2T3zza2akfX7d+WMPAQzyfhmt5lxcmB1/S/EVsXfMsuPZnbrkIjIGMy9PFAJOiI5eJp2MjOsKVSw5FaYxkt08uEEImWkKS7FgrSWGLPnDZSKERCmavpd4IxWlOHaudhtDopRYtWnnQIlsORViEH2zmE0Vki3EmjgxOzunFMlFkPNQEfCSC9Z01Sxq1iiLIVwhIXpmNfcKZPFfZrAhLwXdTGHMZXaAPnV7jVHYrpXFr1aCgBeF7dY8fu8xv/jkE1abDYfjkWH0KONAZY7HA4fjIOBH39H07Smysy5Qs4KEdGlMTqScBNBYNcvkFmMkT+JhYEuDKqpq+wrTOFKUQjlo7QZDkpgkP6EUWGtwWibsR9stf/XJL3Ha8ps/fMrXnz6jsb/jePC899FjHn/wBG0U05QIOWAbjXM1ci0ImKGVGHUlpYhVIz5rDmURd7ov5uv6HO2fn/djT0zn99BD2/0x5z5Y+KfZ3v6d3zSG3R9blFbLomymZS7Xy9kxn1+Xc2E6Rm73z/n8j1/wh9/8gTAG/uqXv+T/+Nd/5R/+7q9RJfDpZ5/x6R9/x/MXTzFG8d77H/Hk6gMOh4Gvv/6aL7/8gpQSl4+uuLi4oOu6hdQ7a1fbvsNYQ1alamhN1cG+zKIoKTEOXoqQEJi8J6RYvUM6Vm2LdZZeSxyrKpkcAn6z5rg/cDzsOXgvBX1WlMqoGmIkWo1VQIkUBV3fcfnoMdvLS7RzhHLqNr90DrQm1ViyECQVoalxfynJ52g0VldQQQFlTjCIJ0ZayuIFoRXWOVzT4KMn54Ca9eFNI4VWiHR9d9ZJjuQYloJ1BlmsEdBwNnANfkJpuLy44Bcff8RqveL69o7DYYe1ms1mRds0Eos2eUpKFK3JudBUzfCsDZ67e5OPxDBhVaZxFqulg+YDYHuUW4PtyFE6rK3TNI2hswpdAmGcOO5uOY4jhYyx4idhm05+jKE0heKDSA60FPQxS3Fsq0zDh1yvayv0ZYQyXwp0/YoSMse7gd3dgRfPrpmGEa3A2YYwjvRtx6rphdlQNMf9wEo7tNI447DaoXWkSK+6Au5p8fKAE4Mp5QhKOv55KQLrf7WAzyVTRMfBwoCnoEqGrIjRk7UAxdbMRaqw6ci1WFaKYgyqFg1zgaDqe81g7ekWmuWApyjpeaSZG1QvQa66yjJq2oapn/UyGDyDJafiBQpFZWYwQ+mEteDsnCpVgU3T0HcO3zWQpECPUfwVnLbkAsdxxFdmh9KWooIU0OoeY2sGqbMwPc6bPPPPfZbowlTQBq2o5oOmUtC1OOxbhTFgDJJK0dh5MMLnREnymZpq1FmE/VHxjuWzdCVRnMz4Tn5PMpBUmKr6Sc2Fnvy9Stn0Sb4hTBCNMYVSpPu9sBkqMzTXY2Btc/JZWKK5qe+vK2jVoJSMSzFGYsqY2hDQWtgswlLNTN7Leqn6KaksDCxl1GJOKbJSOZYx1aQNZZbuvtaGmGuTwyucbdHG1cSFRAij+OpUA1ZnGyiqpjJ4kSDUNZqtrAOlpLCfxpHRDSJN7VYoqxj9JOBtThSlSWcAe9M09H2/yBmMMUsySCmF4/FIjIHLywuR7dV5c17jnktrhJEal1hJ7yeMPXl7SPyngC0CRohHUNM0GNMuiRMhxsr6aej6jrZpyTmRUuR4PGKdqWCFyCgkvSKhtficyb6fWAwz0LDc3Sqf3QOqNiF//OL8fuP4T9WceVvz6E+9vUut+lMcm+/OVHigWP4pttd9xg85CPe7/q97zrt05d7EUngdM+JdttchRvcZCPfBg7kIfojRALyEup67/T4ESNxnNsx/Pzd0fIkqnAWtbtxMpxU6VCkQQiTGjHMz3V8RQ6n+BDII6RSqjECxOL9jKqgQ6utNNQ6KTDHgbcIaC4jXQQy5OmVH2qYjpkzwGR88IWSMbtDa1gVZIsZCCGJE5IMM/s6ZukgpzIaNserrgk/4KYhbdjaUMmFNwlpX0VwBFEqJ+BBfmiC0logh1YqHggAUQqUTxsGsZUSICWruosukLE7VSQbyAgZxE9ZG2AbGGlpjUUkW81Pas7l8zMcf/4L/7Z/+mW57xc3+wO3ugDKWxjZMfuL27o4cI411dKu+Zi8jx2wSc7dYspAfraHpO4wxNG2L69zSCbMpY5tGHLtrV2u+xlzTLGi6qZFPK72CVQfM4FVAYVh1LR+99z6rboOzaz794iu++ewpPgR2xyMhwfbRps5DSsAeJR00ZtAlF3zwqJwISXLMZ/BDqdmleF78nXd8Hr5v79+/r2MevWlcfNu9/xCgACew713f54ds57TX+/v1uu2hsfI0Tj3M9JpjtM7Hr3nMKSXy4vktn//+W77446cM+wOf/OJj/vU//Wf+y3/6Z0oKfPrpp3z7zTfEOLG9WGPtlr5b8/zZNd9885Rvvn3KNP3/2fvPZlmy60wTfLZy94g44spEIhOKYJHsqmrrqu4ZK7OZ//8HxqaMZT0skASJVFcdFREutpoPa22POOfeTCRIgo2qppMXeUWcEB7ue6/1rlcsamDlVXokmtnQi7/Cs2fPJNXBGoml0wJNaJn1UU2QYyIEkQpsNhtpFozcD95KKknJcc30nsYjeVkoy6KaZyvpJ8A8JbxRL4mSqFkaIZFLFS6urvjs88959vIVvuuYyqdBhWmcsGVcDb+6rl+j60DouK4avCkYCs3BvWRhb9XWdBowTui5xqnud50ay6VgVlAZas3MMbEskZyrTuULwXt6I9T2mDIpLowqybDG8PLFC372sy+4urxkP46MhwPeOUIn/gmA6ozHtQFwztF1Gj04jpJPr42aIeONRGg6a6AWUqnEApfPX+OHC6oNlCp+DZ0z9N5iyGr2KxI6QyWnmWk8UDD0FTAW68JaHLcCumZZ1yzgQodXJpa1BtcLULXZbrHOcnd7z/u37ymxcHtzz+3NPfe3D0zjhKFysdmxzBO2GPK2UCyUFCllIfQVnFLRs5gWN98NMS0+S1Fa9wmdDloDGhNc27dcT4BCqZViVErX1hrEuLhqyoGzGWs7fLCkWKRpMEafT2JPnTXSRCvrQP5N9NQSOyjXjrM6Sa4Zkw3GeBoQghFDSaPXWqtZnFPGQCnElAQUaxKJZnasjawAFWoumcvavBlT8cFgvUgvxBCjYmzAexgGz9QH4pwpURmQKu9IWfTzUyoUHMVY9T9qwH+DLeDcfaXthedr3jmocK6Db079AsIhaR9eteve0PUOZ6tco/Zs3OKsSnxkzTg3ZbTSya3nhwrYhoO0Bq/JLc9kCygdHh3yGJnKC6PSYKxnTbAywvCszoqvQ5UhTc6nfbSBCtZaee/quSHX7WmfyLntASdWgYA7Faf+JNSKEIQkJaIWSaxxzuKoWKfDlWpZcqLWBd8PyiaILMuCsQGQplp3cHKpLDFhkDUz67pVq0RKeldW4GMYBowxKk+YsTkRzmSfRpvnGAtpWZR94whdOGOkZIwNj/bAaZpWdgHAdrvl+voaEEmIgMUS42tMSz5zjxh/jeHXPBHO2X8ndkwRKYiz2OrX+EdKk0ycmMriJ1NW8EJiToWtIAM1Q3GFnNvyIYDeOM56/YpXhVyXLQmuAYKGJh5qiRF/BDzh0fHPnbj/mOd+OmyFT0MK/1p98489PvVePvVZ/inv+f82TIVPXWCmbb7l+805PtVMrM/1PXfF9zEO/tCm4BxI+GgK+Oj9nhnpYE5FxtnznCiMspDLhic/2/7uhCQ30KGsz9W8AyRmSz97NZScSLlSa4J6Hk0kjXJOhVISKepmRQMeBAxozXPLSRdfJpFCGARUKLnCdkPnLSlWxnHBAF2/oe86ZTA44pxZYiIvshDnZEhzJcfEFCJdlzBVCtWcCskJ5TNGkStEl2Sxq5KP7LzkD8dFQYhFFteaIjlajIl0QdgEpSTQBjenSoqymJYCzs703SDovS7QTX8cQqGUbp16eGdwVuy0KlBtxRQxlsym4qoROYXz2E50gK7IdGdOmVxhs7vkpz/7GV/87OeEfsPDfs/hIBFFLnjmeeTh/p6aIj4EuuDYbAeGvpPveDyKodwykqkUY7Fdx9B5drsdu92OcTyuMZPdMIjWWjekRTfFFqclKHtmmie8qQx9oBt64jwxTUfmecS6I5vNBbvdBbvtNZcXz3nx7BV/87d/y9fffsvDOBJj4stffMH1iytwjnmZcUE2MW+leMkliwFUrUxRqILDMKje3J+ZWMkpL/k0XbOmySFOdH15bNFr35xNgh6DC+3a/sRdjGl69k96KqC7kN6H6z3ZXu+JyzCnAdmPPr53X2gg3sfPd1pfasNs9LObtSn49IajlFs4mbEah8VTMipTqnSdV312YpkS83zg5t0tf/+bN3zz23fYCv/+L/6K//BXf8mf/eIXkBM3H97x/t1blnmi6wOD6cDAzc0t3379ng8f7rDW8ctf/RlX11erO3atVfSinRcKq3eajmCwtqwNQU6LSGuSNJTeB3Xsb5FswjyqBiiFqRTSvDCPR6bjkWWaKfMs8YDLgjMGbxxF15hahXJqq4BflEw2mi7gHNuLK168/pxnL17iuwHm/MlzPI4jtkpeuVzXwrTIua6fx1eBZmsDJoo2DWdftNWJu+iFIaYFZwpeI3lTkSmbsVa1uZk4TxLVV6u48ls5T7nquSmFmBO5VkLfs9le8JPPP+enP/0Z1Ro+fPjAEhPDdotX+VdKieNxIsa0Op0bI1O4aZ552O/BWPpuwLqKp0AV8AQjBn8uBHrXMVxcULDEtEh8sCYk9ENHGHpwIhFx1tAFqykjAr5YWwU4mZM4xFuLU9lAjom8LNp4dDjv2XgvpoVeEm5C35MrvHnzgW/+8WuIhbQkxocjaUrkSbxvxnhknifqXOldz9DPUCF0ln6wuGBJU1TDz6rMskpsvkEGaeiz7u1Vpr3iTaw+SOZUtNfKet22BtUg4HVpbIbVWM7ii/jmGCMeRtUqsFI1TcD4dcmqCk5BBuPlOtAFytggpp5FoiStytFO69G6qDyqs6yVRApJZXH6hk9Tx7V5L+qxYI3skbVNcdXV3sr6aRX88V6b9sFhvZotO6tSFgFVDDA3/ySLRrY6NfErer21BVPrF2NUdqF/q5/pHDyF5j/CKl0Ulo1Mep2R78M50ecHrzVFLaSczsAJS1kSUiipMXY737SGrSL1w8mvQr5rI2bVpmIkM1UuE6fBNUYvG8PZZzkDraTwW/e+LniyzUSKGmVWxbkquSZtWIXlY8zjVKWchWFl9DUMTZtfZBDQSU3UXj+pCfViLV3NVDW3XQdASSJpXRt0ZZEEBO8EwCjK2GlG3UUNw0tRQFjqOFsqqYE2rWHverqSKdNMTInYHl9hGDbCwq2Qq7Be9vu9DF66sAKh/c5rGokwPOZ5ZhxHOY+a7NBAgpN0Rq73eZ4ppaxpEa3OalKLEALb7VYZFYnGQBJgIZ3AyNyAKKuSmUpK9hRJ2YmXQtZzF6NTE0xL3w9yXZTKkiWy1FqP90br3saM0IEkmZbSBa1uOquZPtrV/vnH+RryfcOff43j+/q/P1VQ4fy8nTNHP/XYH3P8yYAKj1kA3181f+9l2TbS7znOy3LDGUpWP34EfIw6n4rqU4Nfnzzr6Q9nG86Kj5oTxH3+edbNvz56jdO7Kmred2r+2yFrdAMUvNKQ2vtzFDLFFFmwjaEg1KeS0Kg+yQ6vRZSLohcWCj1V0wmUtiTUpUIpUuwV9T0oWHKJpJhIy0l/JpNH+RVjJsVRkUzJLE5JKFfOykZp9PXG45HjOBNCr+7PYg6WZqixEKMhzULPTMao91DA1oGaItMhMpMIXYBqWCbIecHVCWqQPG/vqN6RKsoqELdeHyyUjKmyTlZTybGyLIU4F0zpMaVwuI+UHOn7DXkIa+YyxmIoRAUVlhTFcb0GNn2m72RimOPCdDwIgt9VTPFY62XTcwY7SDHWoqBMBust2TnJV55n+moImw3Xzwx5nEhTItmKHwZ+9me/5hf/7t9RQ8dvv/2Gw7xweX3F5XbDzc0Ntx8+4K3hYhhwSr3NVfTbxlqqc0JxHTpcsPhShK43DAxdh7eWZZ7F9VqjtpxOXiyQYxQH5XkmJTGPnMeJWRsS5wzb7QZnDfv9xMPdLRjDy5cveWU8FzvP65fXXF3tePZsy//nrw3fvHvHP/zNbylLJf/CsL3Y4bqBXCCRmG3GWTXxLImUxK05LqIN32630kBYyXLPJZPVMLSWIhMSHM4bLdQToNrm1lUDq7GYaTRRmfzUxrzV+9ycN9+rjdo56Nbub0upVrwhqhHFSyv2FCBslHOQGKtGQ63qMdIGVOsU05yADJCowkaFxoLByTKk7t3mbHIJTTurkylrKVHXkDbhrlq8AkYdrc0qF5K1xpLJNWKxdH5DioZpTEwH8RcwF55sC9NxZJ4Xbm9u+e7bt9y9O3DR9/zq57/gv/wf/wc/+/IL9jcf+Lu//y13Hz4wTUeC91zsLohx4Ztvv+Wbb77j5mGm2w589tlrfvHzX/Dq1SuMEdbK8Xik0U5rKTzc37NMC0PnMDWR8iL0z5g0glFYQZthQ9d1LMvM/nAkxQWQ9aykSo6ZZRyZjiM5JmxFGu6zwrZWaWisD2QbMCWzCY4cIzmO9EPHnDP4ge7iJcPVa0y4oFaLzRlTPva4SblgnHkEmBkLJUeoWRvGtucYKHY16HOukwl9jpSStNhPUpCbijMRinpB5ESpBa/O7DEu5HkmTSPkzDAMOKTpMUZ8GjKAtQzbK/rdjmfPX/L685+QfeDu7o5iDZuLAe8tJRdyEeB4WRLBBS53V3ShY388Mk4j4zSJi7sL4DzGWbwRPbRcrfK5Ot9B6IBISZFlmkl5ott0DN1GQKjNRkDPGrVhkXwhZyyD93TWMo0HDtMERvaqQqXmRI5i3Bh8h/eOYbPBdx1Yx7JkXL9l2F5w9SKQ//5r3t3csH9/S288Plv8Ytj4C1JMzPuZ8TDBAAe750Ej9K6vdwSX2ey25DlBFmCoVAXcNVa4NDBABwHSCJ41563OqOtyJGBqu8OLmAnXUkgFSU2gFZWGXIAqa3opwsJp0/WikrKq9QJGfEhKkbSHikQcYiTfvqSMs1ZMAlVCUa3BdWGtsYosKPIZ9DmNtZQSWXICW9W/pEkhZHqdkkQkBhxJmynfWbyzBOOkbKnii2KNRazqMsZVfAc2FHKtQAfGkZpHU3EkRKZYbcIFS1c9U1xk5lAr2WiKBkbPgzbj5rRVCIgij7H6OFMrpjoEZk30vafvxMBQUBsBWsXbAjUtTDJE8TKtzoh0MmXxeMIaTNWhkCniU+xO/jWllhXMMc6s0/2i594ogNDAKWE3KTOjtGutATniJ+KdFSaWgb4zdF4MSVMqavxaMUakJxgJL3XtxOjaJBKqjLHgLNQayTiCDfjOkKNVdpDFmE4a92JJFSwiufDe4jpPb2GaZ6ZpJPTiWTBOy+o9UFQCRPXrACCmsv5bM51MCoxm/dUD/bDFbTZYLFaHJQ/7iWnJvHgRuLi4IDiPUTlAzjJAiTq0CSHgl0jf9wxdkGQSZ9bBizB8EsfjYTVONN7RhYA3lphmUo5YB113gbESixzTQlc8226gHwJ+tmeeaGUFbFOSoZmYM4rZo+/EeHKaRJ48DAObrqMPnUgq0sI8TuQggGzXdRir3llT1NhKRzWFoXe0FJLGcm4JNM2LRWqhBirpsOZfoNc/75c+ZkueHvNPwhXMaRn9vcDEefv3JwQe/Njjx7D4f+zxpyt/+IP/Ac6R79/35ILq1hXpfvQsnzypDSj4Ee+rfuK9rK959lcr4wHdfH7o/T+WJLQYp8YuANSzoKzAQm1TRqS5EPphIadKtYViDaVKvnV7rvYcVrXGgiZL5q5B5AA5iXRBwGtDyU6KkdzyaDMtrEqmwZacmwmjnJoYRZ4g8VEWa0X7VbKhpMqSk8YIScNLKSSNQ3JmkEKpWigiaSjJUpKB7CQOR5kZ8yyFzGgj1ozr9NJ7o5OwuEoRvAdTMpZEiXKuBLFNah4kMot5LCKHmCbiLBMI6wzOVYytYvSkYAQUrF2YNpFhkPMSozgLU41McMiSwlEdtkDXif6t5ESKSc6LFpA5i8bQWUsfeuzWQKpQPc+3z7i4esbL158RK+zvHng4HOmGHnLi/vaG/c070vEB6z2pJvLSrw3HHCRDPVfR0W2GQfOvlX5nLCVn5mkix0hNmRylMEiLUO9yOZnazfPMMs8nzeE8czgeThubb477QhE8jDOX04yzjphmQuj4/Ccvubz+f/Ob3/49f/Obv+XN775jOi68+Owznr18xrAbyGQwCd+B92JcFdOyMhEWEt4loTWuFDwd9mQF5ypkW9bCzFYF2nQScmIrnJDcqk25tUZBtvpkqTjpjnXI89GxzgqrshKorOyBlbEgOm6MTP3lSZ1yWU7TMGPatM7QvCOoRSiwVSy11uWi0aofrUftZwRYEDaSUHhZ1yo9F20apxrv5t6OvCM5wUqNjSkxHmDcz0yjxLQdbieomWWZePPtG25v7jA4fv6TL/jzX/2aX/zs52w3G9599x3vvv2W92/f8fbNd9Scef3qFZ0PPNw/cHd7D1guri6xPhA2A77vMM7grGOjRlfrlC+LPnc+HsgTzPs7Hvb3HI4HWpZ3O5d3xq4TFq/PM00z43EmL4USJVIyzQs5RsgVZ8Rb5HxCJ1M4g/WekhO5RKwRLX/nPbEazLCh310ThgsqTsC6HCF+DCpYNXdr71V0u/L9ee+QmLuKyTJZtVaAY0U/ZXoslwaZrNM+8NZgSqYsM0tMUJWtoQZ0yzSTk0xPJV1OdMpOGzbZoiy+7/DdjsvrFzx/8QLf73jY3/NwOEgjH4QJlpYo6T0xEXzH1cWO7Wa7TqGXeWEaJ1wngID3HXGZiQpQ9/0G4z0V8TvIuZCLSAyGzlJ9j7PQB0mGmNVtPcaEdY6tD/jQ0wVP550mY0zMR2F1EYLeK3IvBB+wXmL2jAVjHb7fYL1EcfbbHTsbuH7+Cuc9D4d7bvYLm+rZug2XVy+xwXJfHjAPR46HEVch5xlXK64mNhsHBfKS6ZywaSLikSGLlnavKtVZ5xRrwd5u4U/UMPVscLGaBOtd/XSSqKPq09oir7vS3M+mzie9fF2fT9YQxJRH2PTkVqQ/GdjIS59AkdWwU6e2uRpsseuyVorUCAanIKvTuFQVThqLswFrPNZ4DGKoapQSYFzFB0vovb5XYfqlXNWUUcCWXLOceWOo4qlKKZlYskg3bAPtzpI2OA2K1qmf/p2YvkqChlxPjs4buiB7rHOtKRPjzSbbMioZy7VgdIItMbdZpRnldA8rXX2VbLTvYb1sWkNnsefskCpDMtfePw0QKZjSfCKqXisWixjqtnpO6sBCsoWUBVCqpjFc2j5o9TxVZUhBNHJOc0okEtUV/HAhe64RRpcxTn0OBPhIuQrLyJ38Q4wVCUjMwq5yzrHdbMjFEAsKFMjnXRm9unc28DDrsKxU2SNyUZZOEPPV0PdY57FLotaZnCvTFAkhYpzBu0AxDlhoDJH2HUzTJCBw6B7JMQFNoGD11gAY54nj8cjlbrM257P+nUj7mj+RpEd0ncj8GiMTjMpQLc71VIR51l7DBblOlkW8Ippct7EmrB3IOcrPJakpvBWGDcNmHSqghr+N9XFKOml9h6xQzVR09bRS0Oyfgiw8bpGerFlnx2Mav30ENvyQ/H39+fb0P9Rkm49+868KKvwYieo/9zn+0ONPhqnwf9lxhuDDxxfb98kifvgpv/9nnm7e+rd64Ro++c+c/vLx+zs9sG3EbcOvtWoUlEyQUB1dyYVlSVgbcK6Kds81oEiKgxKTUv60YbZaQCJ6sJqhJDXoqVUMv/TvisYvCb1K/RuqTAAkHs0gWdXq8aBOsdYkicrKEp2VU8E7I6ZZtRKj6HedE+S3FDFfzLmqREEmyyH0ukhOHI4H5nk6myhX+r4HHKUYYpQYNDH5EeS16QfjInTnlKKAJRormaIAFVF9EZZFmn4fPCHIBp/yQkrLumCXnBk6mfIbW1nmyDIuMuFODrJH7BEKzhtKJ07FJRbm44LvAOulKNNpRzBgfaCzjjolapzZ9j3Pry4ZfMd4t+ewfxCDRe/Yv7/h9vZWIuJKJjtHDjKRw3mcC7jO4YLDekvvHL3vtMjLxP3IYZ6ZVStNrSvS3pyt27H6b8BK6eu6jm3ObLabNTpJJqWiWyxFmCtv376l6zr6IXB1dcWLl6/48qcv6Yeezgd++9VX3N7dscSFeR65en5FGBzdIM1UiUmnLTKdSlVcpOc54VzUovoE0OUCNRuhbZOx6okmUkcpWBsycH7vNvZQK7bldjxJKajmDKxUPbD5eHOSdqzFsBkFH1o2vFA+rRZktjFiUB20ypMMTSetaRicGyKdXJitFoTGGApmZVcYbTDMinwoW2EtK3VlakWAOQM/S3OQ15K+nY5iqTlQoyVVT5ozJTqZvMTE23dvmcY9pSS++d03dKHn3/8v/4H/+O//F37x5RdYa/jt3/093379DdN+z+Hhgbu7e66vr+k2W/bHifc3t5JnXuHZ9RX9ZsOLZ8/pvGOeRm2MKnGe1u87xsg8zVArzhrSPHPYC1vCekdomlM55VrUynXc9QPebwhOpjjH/WEFb82Zy3a7Rpxz4kSOpLaYIoaiiYSHtbj03hK2W66fXXFxucM6IxKClE/F29nhrCWEk7a2KOW56bWtQXMiK5azYkpHqUJxLeSUKbZqQ9P2h/qo8TZanC7LRFJvFGpdzfyc1QZX6cMYQxc27C4vefbsGbvtBTFGDvsDJWWGPmBKYRpHpimSkpg8Xl1dc3WxI6XM/d0tt7d3LDnR+0DXDQRroRYxsvUOZ5X1lcRQb1bgt03dhmFAPBMkPrOUuk4f0fXIOWFAyGfPpCUR5yNlOVJdIIgjLsZUnBVvFqNgznljbJ2sEcZadttLvvjiS169esXd2zfcHW95eDgys7DdXXF1dc1gCu7wQBoTc07YUrAV4hyZl0iqB2LOhL6jRNF/rzLEKmtVLad7vMJpral8tBafN/Lr1M20+/nTRy5qersykM7+TRMM2vPLMvDUl+ZxsV/Pf3927p7ScM8lA3JtS0PlmrcBRs2OM9YJWODUg6Pqd+Fck7UgJkS5QHHi62CF+t9i/kqCnLQeKZlk9L9ZgQOabESu05jFDM+4x4w1qsRSn8vmShZjVKzF2yB7vEoRoEnsFDzwTuoxdzJNbCbD1jYZqBgmS52UMLVoPGLABinlvT6mnVuBnxGGmgExdGz7lnxPBm32nV0BghUQcRZTKqY4bFHwmyaxQWQ1VcFT79Q8EVwR08vTdVc1FrX5L5w1nVUNMM+So7y3RJ9Iy9n6Z8RvQAYtHVhPjIsALU5ku7UuLEvEebnHl1SEVabsu1pFmiU9blnXAYrEkJaiSV5ZBncxZjhMqzwghE5iLa1lnmemacJYpD7pJFbWWmH5nEc/GiMyhr7v8TrYav8mMgRh+TbAINdKGiVmsuuEPSC+MxMXFxcMw/DoXuy6bjW1PaVDpNV7wTqHrWVNhRBGjQyLGhDQJBXtGhRghPVeNLRo5ZM/REoLxrTeQ2rkE1hwVk+sdRFag5VH3m7/Esf/iAyB/xmP/yFBhU+aTHz0m0/94OPHrDWy/edRPp7qT37Y6OJHIFqPatNT8/LYSKOuf98eLA3syU+hFCm42hSrYskJllnMlrIVDa5z55sMgrwXMT4qWYAHYTpw0qVVQy1iepOSeCfUYqk6RYiLLqYIyilJEG0bkQK8FKEjS0EiTABpfbw2UM1b4fTe2gLXsqypWbNzDV030HUDcREzsXmKHI+TmMcYh7PSPJeibuFzYyEURcuLTiPEeEcWe43GrErtS2J8I/RAwzjOgGjEQ+fkc2TR86aYyCmRF8lS70PAe8O8ROJYRJ4SjYAKDpzx5GBZvIUixm7TGAnFrnngxhlMlQik7A3YgHEdpUrDPz7spfgpFZMSwTnGuztub2+5v7vDmoK3llgrs5rThX5g2GyhBkqyVGep1lFGyUaeZs1RPo6kRaKHbOc/uibPTYQaNbs1Os45ca0vkrl8OBw4HvdCF0fi/fb7B25ubrDWst0NlCJxezEubIeB//U//BWvX7/ib//xH3jz/gM3799RSqLfdmx3A8PG44I4G7dcbGs9JWfiAiPCsnHuTObQtOZVpu62GNXY6nTJOt1Y27RLCqlytkE2c0/UfVwi18z6HGtZ/glQoZKAdHavQ9XRnmSE62TICHAgTUFRUCHrn4GazxqAcvbfNinTiLqWrMJZcd+aaMEVKcj9QBXTN2vMOmFqhWqrUo1Ok0Ca3TYFM9Vis4XsoHaQErY6gnMkUxkfZmEZ1IzF8+tf/Dn/j//8/+TLn37GPO75zd/9LX/733/Dcb/HYcgpcXFxyavXn+Gc5+tvvuHN2/csS9EklcKz62suLnbEeeZ4kMZ4mkaOD/cKgGUwlaCa5uAcXegYNjsuLq/woV8lZMIwah4whRDEEds7ybk/Hg7cuPcinbHSVFtEDlRKEUeY4LGqxa5JGAA1LmQS/WDxTtzIsY7tbsvVs2dcXF5inCXHTKlx9aU4PwTAPDPU1WmQU6+cqjRzHjVwpzVd0jfyen1QZR1OOZOUhZSz2uiZKOyjmCg5K8sCQhfouw5KJqZCKpZSvRjBDhs2my3OeeZ55njcU1KkD6JzH49HDoc9mA5nB4IPbLcX1FL58P49796+ZZpGtrsdF1eX+NAzx0jMWb0QPDlO7Mc9S0wUZL0yxrLdbhmGgb7vlem1sMwLpWT6bsBYj/XNB0iozgXxS4g5Q1pUBpJxJJzxWOdVB28lDSdnakzgMr5WsCIZiLkwDD0vXrzkyy+/JI9H3vfvefPNWw63e/ZpxpfIsWZKsHg7cLndsXEWlxPOy14/x0QpleADqWbqkrTRKWRkzy2NMaD3aFuLH63Jj9aZx819qx++7yg5Y9ypAV2lCfBkInkCCEp53Cic7w0NMPhYVvpxrdQ+hzF2rUGK1fQI2tsuGEWA1+hXJMnAGmVNVWWvJCNDjZjFODDTkjTFaySX1Xukmnbu9D1ngVeNGtCt7/+8XlRQ4cRMOH2OLFoAqpF1QmQJ8v5jTOofINp0aegkShIktvbp5LQacD7gcqS0ib93OO8FRHQOm7MAzNbicCpXqeqyIOaa63MbkU7kWrClmSmyAlcoK8eungT6JoCkMd5NstfYtLR1M0udUnPbh05muCJRbCw3JwAvDdwWqUfqe4neLicMWyK7F7reKQsuQ8lKz5f9PuVMqZL84KwHV6ELmCheKa2mE58Nr9eeoi5VYJYm9SmlMo4CSg/DoHuAW0GBZWkghjtdu1Z8XDgDH50TYGi/32O947LvHpkv5iyxja126nrxC0rLJHuVPrY936L+LiDgdUtUajG8wzDotaT+ac5inCMlkWcUGggtCVqnxl/MIdswwncOH5QVdxbnenovmebHKIadea3RobGphH2jN8rKFPmXPk7M7X96L/dvxz//+B8SVPjU8aMu0boOU+SP5/vCJzbl7zOrWA1m4JP//n0/80Pv9GNajk4SaQjzJz5O23z1sUXpxmtKQzUyMSxVCkT9M9kooija66aHauiisx5jxBjQGINVI5a1oU9FEhx00ZVmW6ezRjf6KsyFGJMWP6dphky5PMY6mYOW5iauzAkrecAlG9JZs9qOnMvKHpDDErxq5QwYEwl+pOmfU8p0XQ8ILdLgxEwxFcQJuTncSrRkKWIoR4VckgI1rL+skcijUmCe4lqACOqcSTlSSiQvGjMZM/vuQOcCoXOygcyq23OJmhe8A2crPlkOtTKPUQGJCjVTSgRnCb2Yx02lcGDGdj3GeULXY5bMXhso3/cYjWUaD0eWwx5XkhRG88IUI87otLTKrDwvjliyRAvp5zG6MaZlIcUkRtpenZ3ceVyTXXW3DSk/n2adpnpWv0OhXdfSYjkzfd9x7HqWZSbGhQ8fPhBj5NXLFzx7ds3u6pqff/ETrq8vefvhhne3tzwcj4wPR44Pe66fXXL94pJaDce4sNl2SrPLpJhJMZISdAGJouRU7ILB1oItsunZIs27sRXRoovwU24rnXpoEUStWK8F6Yp/nQr4ojTLE7pwdt/r5P9UtCstE0voOvE4QQz1JL2kIA7/UujKeW00TikOmqdWazYFr3DYGoBA40eYtakE64wykoQKm6kSgaga3bo+n7zrVvTbFteZoWZPwWKKpURLXRx5lrSXh5uJ6TDjnOWwv2d/c2Dcz1xf7fjVX/wZ/+l/+898+fmXpPnAN1/9jq//4R+I06gTRwEMd7sLYszc3r7h7bsP3N3vZXLXBQUZF27ev+fD+/erE/bhcGAeRzV9K3RdYLfdEEKHMYYQBi62F/iul2Ld69ok9aVMQnX6ba1lGkfGeWJeZirgvF8TakpUT5n2P2qeJ88jXiPeVDrv2PQdGCkO/TBw9ew5z168YLPdAuJ5IIyC5aNrRhJNTtTatu7VXNZ1qMQo8oeiOt8iAGdVLwVrEVaSXpalZuIyc7x/wNSI9WFtimSIaUTioHvOyXFc6M6pWLCO0PVstxcMg8gYxlHOv0Vk9dPhyHg4QK30Q49xG6yx5FQZpyOHw5GSC7vthmHoBECNCzUmas4Uazgse+ZlEkd4LKHfaAJG4OLiEmMkBi4ui4CWSp/GemwQynwuywpmt7vU1kLnDMarsWoRB3ajLImUEqlUUjG4YvDdBucDod/SDVusDxjr8aHn9evPONzekGOlVHmP1QXe7u/ZH8QI99nFBa9evebFsMEsCynNHO0CNSv7wOK8wfqMSfkMWJdf1ookosFOjwYapnk+ncCARyDDD2MKj2qgp7XN2iw/Ob5vSLKCN58aBn3PMKeB1E0aVkpLepDKqxa0QRL9v0GanuZm71R+JHRNqBlSFLaQgGhGpBllHZ2uJrlVT3Ap4sJALjjjaWwU0+QZ6752YlY074rmqSOeBcJ6NMboOitgbM6JmAoxWnwATNB/bwaLj2tCAQnk751GNhtjVinaymxYk0l0X/aOgsR0GlDPG7eCCjXrqMc48WdATomrRb2F1KunAQoqezAuayqKfr+lUlMVKVISOUnOooWQdUqYT4ZWPghYJwC6gEfLvDAejrgL8b7quk6Mc/Uqt9aKr4IyR9VdQSAL7+mMFfAgiwGu907vI93D50jOswDztQ2nhOVKNZgqtWtLSKk6bJKaWvYUYZW4U+KOMhSzJgDlIiaUjZEgcgJP0qhdY2Vv7/uezWZDTMLYXKMdY5TUrZLp9XHNjLE95pxV0ECG83pLzBd7rWV1rwp+XTdc8Pq+1FBdY+TPgUBjKikDCmB0fUfoG7OLlaVqndb2WQa0zok01Fo9j3J1SY9hJFlD7p1P3vo/sJb8MFhw3jv92/FPP/65jI//4UCFPwbF5YckD//y8oe2USi8R9vzH0extbck+11VdPvEWJCNWh9g5aYW3X8zB9NNtVqNphJ6Xo4VqiMtSUuOcmqEGi3PtI3SrhRIoe2JqVtb+EqRzVMGpVZ0uxjAa3aDIP0NgMgKAlSPUu2DOjN7TEnqwgs4aXKMszpME9S0xb4JHc+ogY+V2DhjSakIHa4YvA10rsdUS4oLORZMsfR+wOKISZy1bVWqYhGN9JISOVacyzqxbjFmAphYpOmoxTBPM8skSRSmVl1MxSiw1soyJ0pKVF85Psx4s6cfhCKXdVPMNlNjJDnwrpKDIy9SzDZndmGDRKE4Gofz4t7LlHBbw0Xo2Gwtxosp4bxMlFqxXnX3KTIET68/F1MrFKCWTFwmclooQCyVqOkJqVSd+g2EzQYzgLce13nMIJOh80lW+9U22zUNYlk0X34Rw6Ba1Q0/r4WxMaLn2756RS6Zw+GBh4cHbj58YOgcnbdQKr4feHF1wetXn7Hkwm+/+h3fvvmOtx/eMz5MOOMIwUnEVBbnZvAscyLnSEqVulETUXXzl4JBNl0Zssg94XLRCU8g4MGJUWJtQxl15VoZOObUbLd7uDV9jyY5j9aGgMEriUGhympkqoNMXSQj3VCVZZ6LFs8KBtZVWarPX+U+bK/WmotaO6gdVV3dT7IVKbSNN6f73Dox5zKaerAWllqAV6c+KEFoubGQs8g2SiqUpcCxkheYp8L7Nx/Y3x8wwHi85+7mlloWPnv1S/5f/+W/8Ktf/TnLNPPVP/yWr373D8R5YrfZkmLmcBzJtXBze8/t7Q37/R6sxYYOZy3bYSDnzLdff83hfs/9/YOsC12glMSmHzQdIUIu0txbC051pTni4yITv+DWjO/WKHRdoO8H8QpZJu7u74ka5+i7gE9JAKtaJJVFG4usE90GKnhbGUKg89B1gSUuJArb7YbXn3/Os1cvcH3HMS5M88iyCNvi6eGd17VGGz8roFybdpUsJnymFqhFnemlSC05i8u8tZK+gCClOSWWeRJA0sqV1JgnzUivZDHdCzqFSyWz5EyqBht6rPV0fU837HC+Y5knxsORkoTdEHNkno6YApthIHQ9sWryRBTWmEFoy33n6aynxERGgZJcSFUy3GOawTiGTc9ud8Gwu8D5jn7YaOZ6pNSKDxItek4hr8bifYfz4rhvjaTHYKtE+nqrMriosJsV88IscqlincRZeof3MlUcNhswXiRpQ8/zVy95/+aa+/sDmzkxl8r+MPHm5j3jOLHtB172HburS55fXBGWzLQcyMudaOWPE6lmsDqFzkUN+RqooL4ORZu0NuJFL7a6ujSxriymxT9yIir8iKFeqzdaLVDqqYlapUJP/vsRS6GqSeHZ407xmKe18+nPyVp62oNbww+npuZcenEaLOjraKNIllVMhhxG460Rs8t1QlTJtazxm6fPz9rAOy/7XjqL9zyPjWyHAbx18plRcZg1mvAAwZs1fk/2oUytGnld1ZhSJVXnAL3VYs35DhozyRiZ9jtJljFF22zrhBnR/FeUWpdrZZUcYE56dzFUkF/yoRUUlYawgQ2oBMI7R80ZkwslCRsr50iphnyWrlCynE+rF52pp1hNa8XnJkYxgFzixMPDA856+m4QRi1Z9lDAhUBBhgSzSwxdUHNmSclqRuBliZQYkSGZgj5GWQlUHTZJulfJIqttXjhiKKqDhub1VRI5FRYTSSmKHE59DEo5sQzkWj+xcs8HLI1RsN/vMc7y/PlzhmHQtJuTX0nOkmBVa8X2A800PXgPQcAZa6LIEKwlKluiuirfSZH66gR8iHFiUaDdWktnzSNgsPUZjbXc4iBr0ThJZSG5cBZ/XmUA2OSTtVb1UFFm8CNZ9YkVV1bZ5e9fex4fP7xg/TBD/N+Of63jDwYVTov9/3Vf2iflDz8Ee3304D/suT/9HPVH3xUfn6+2gbbX1EngurtJi1CKoPDivPsYmBAtmxj6gEzvhTGgz2Vlwlky6sir+tMkUWAptnN2tnmuurOyLsKyMCn6aGU6MM+RaZ6hislN8GKGlOO6OyOWSUFQ+qJTT83GLcZRq5NmCivyCpfISSNxlJK42XS6mcn/Od04qYasBZL3nUSNGUuKR6Zx0QLI4V3AYDXiURZ65yQVIiu74gS+RDGwrEWiG504Mq/6TufxrlO6mjSpyxxZ5rhuGvL51NAPQ16KRrMVkWK4hZIlb7oiWs5MgZLI1lDUDCpFKeCHfsNmE1ZAxlAlKw7Ii4Awm9BzMYiJoqI8YuqTo1j5VdEbDr5XJD1RLaLDNEbpy7Ms9NZivNMJomPY7gRpD0L1MxW6IGh1Vd13o921X23TXFF7zZl/eHjgOI5U6iPqXFF9da3SXD2/fsbLF8959uyK+/t7vv3mG25vb9l0ga7rGceR/cOBZy9fc/n8OX/5Z7/m+fUzdv/4D/zum695/917Ntstu8sLDg8T263HOUteCvOSoFqCF+CstHtIzQgr4Nypkc4FjK1CHbQGk9rUua4NvdyqJ7DA2hOosMZVVrtO0z4+Apb+7DkE5a/VEqfKonGmFnHQLlkABBvc6nfSiupTbnk4vT+MFqywLBK5CUJvlgSAAkbomd4LIOTWXcFgjMd4o5F1p2sb66iI4/c4ZqZRY/dyJS4ZYqUrlhoNMVamw8h0OGJMJc4zFGlunz+75s9+9Qt2257ffP07Prx7y3w8yOSrSvTq+3cCJEzzzBQTtRQur6549foVm60ACncf3vPh/Tum48Rms+Xycsd2u2MYeq4uLqg1sz/cc9jfIxFZgWG3Y9jsJHKwH9hsBEATuZSRaz3I/TdNB8ZxXGn8nfdQqkRHKm25HzTmEPGlWZaFJUZpEqwheEsfHMFL35eqRMD6YeD569dsL6/AOqZ5Yp7E8Tvn+NEVY58YC6MNXgN7pflzInIxBlMzVNU769QdtHnKaZUJxHkheI+1co86pbDmIhGxOUXRFCtoOM3yehVD328xVkzAjBGZ0zSNjMc9wTmdzC5yXvueLgRyhZrl/sKeGoIYI2mZYLtlt9thcmZcFvG90Oz4rnYYa+k3F+yurtlsBVTItYD1+A6cHdSTR72GjCfN4rXhfMA7h9Fz0AAzQ8WebcOlSqMpVBwxzPVO1kjrHaUWlhgxy4IPhi5subi4YHn+nOevXnB3v+duf+S4zHzY3/P24Y55XsimMuVC1FQHjCQAbbeXwhR5OFDGReBCZSEK41BrsDO6Mvpn/f+1qDCPLpEGOmix8fQS+sTK9Ohn16c9Yz78niL+vO75FPOhAQvnz/GxfFTec62tMXErIJIblVub+/bxQPTd1WjaVVaTyCQeNClJmkbJrdKSPTrWIibFChiscZsYbYrFv6FYiSFtoGxrwtZkLi2r3BlgLsMTxL/EGrw3DJseawveKdOoFoQpaRUkeCJ/KAVnxJDQ+0AuXtiDylywweOo2CS+QliroInFeodDTbhLVTa6fg9OZai1rl4dp/07cUoTQvex9n5ohSsNE6+i03vELAVBw42CRNaIvG/1z7AW7wPOGGFMxcQSF607BFCUBJrGlvWyPkyRruuoxsqwoGZCd2JOyltqLAepYfvqcHQsvnDYS0x1BugM3oRH169B2B/eQDLtOpPFoZ0fQFMs5DoOITBsFCTQ870sC5uNSBKWZeFwPHJ7e7vKFMRT6sTE6LqO3sq9kZZItFHXY7d6QOQ+r5KIcRwpZU9jzeRcmKaTZMM5J72A1oOyn4mRdjMuF4+GUz9Q23WrsgdjjK7pLQpdQJXtdktJiw4U8jpUamwO1khSKCWtNZewiuQsP4UKzpaYJ0dbT86HsZ9uw6pekO3f/qD+8Ecef8hznrN1n65xf8zjX+t1zo8/SabC+YXzo3+Gj0kv59uqbA2PH7EWgOeN9ZON8mNZQns+Hl35v+/nGpItoPDTjVPjg3JeI+xE4y83uTGGRFn1XyVrFJ6ii6LjBapID6S5q1ALNVdiLBqfJxKDUmBZhDrYdFWiFxRZhMUoXTjjnKfvO7wT2t08LaScmMaFFLM4cG+ERit+LSeQwxRD53pc54Tma+Tva67inm4q1rdvzuFcQKiOSSlpM13n8V5p7DiaE7C1QXtoq82aVRPHXlkUGhnmvEwPrSZMKIVc6PAZ5xtSfmJSGN3gZSNqU0vR7DoX9Ds6vYYxEo/kkMfmXBnHI2kRvV8IDlM9JRqWmnEObWSFDjgtEWNEF1gzzHESAMUENr3FW09JkTgmjPVQBPCpRSKByqWl2w0stUB29F423VKKmFG1hr9EjLNsd5dUJJfelERaJsmV7wL9dkM3bOiGHt8N+BCEDq7Xu8FRjEQySjJGXCmEYvCmEZKa+tCmp/M86yblVgPLWk/T1RgXlmVmGSeWeeL1Z6/o+56LiwsOD/fcfLhlmROpCvPl7vaBl5/9hNc/+Zwvf/I5m9BhKvz2H/+R+/e3HPZH+t0VNVmeXV9xsbmCvCeOkUMZKZtG+XcSVaV+GnRQqxqjWZn6WArUIGZfNRB6YcbkLK773um1YZuRmKwQzkoEnJBFEiV9AlTIG9LS03SqMSZK0kKtVnKy7O+PYpyn1F5rA6UuGOPIJbPMM6UWNpuBrgtn641VmY7EpsZF/U9k7Io5M+nz3uKDw/umez4VfDYoFT5J3KpQK4XFU5MwEaYxCxskynl0NVNdpbMeh+Nyt8XkzDQduD/es0wP/PwXP+XXv/oZm97z/t23/PbvfsN333xNyQu1Go7zxP4gxqDzEinF0HcDGzU17PuB8Thy/3DPu+++4+H+nm2/4dn1c66vn9Hy5b3vAMn5LininGW327G93HF5fc2wGehCt34lwUlEVs6Rw/7I8XDgcNDUEtcmaDJVbI0DQPSRkvR6T1FcvatMj4K1DEEYN8YKFXmJkeod2+tnPP/sc7rtJYd5YpyFaeSdYzt4YP/okmkmXA3QM1Y8SVqRbq3FYzAmqxxOGx+N7q3FQk7kkljmkbQs1KKGX0ESX6xQYIT+XBu7QcFlU4hZJGLOBYbNlpjBW/l9CIF5PHA8PGDIdMr68K4Dl4ka85nI+OFKvCWi5LbHKP4HwUkBHUIQw1LdP2ut8h1sN2w2F7hODNuK0tznVMBYbBh07Zd9K5dKWSK9FZO74B19HygpMc8jeZnFwFY12zKFcxgn7IOKoxpL8D2b7QWb7Q7fD3oPJMwszIkYZ/quY3uxoxrDm3dv+e3vfse7m1uWWNleXnD9vKekhduHe7769hvctPB6c0E/eHbbwLS/x4eA816ue1QrX5s3URGKtjIRihHJ0wlYOLGn2lqANoSnwpzVDR+kYTWcIuHOzSi/j3n5QwzP9ufzx36KiXB+PGYcKJCgfjdyzUt9grME74CkAGxjVXr9VZVpVzBJWADeqVGtDKKVPp8lfSTLcCabioSkOImUTsLYM+7EDvUhCFMhJfG4MScvBZGc2/W8l1LwCvxKY54laaQLhODoOkMIsu46Z1bD7PNkgNakGSPGj1Rh0zjv5LNqKk03DFg1q0xZQicFVEQ9FIRdZN1J7nd+3qUmKuqbkoURVyvoJD7rWlNrXa2BSpHrhsp6b8aSESKkkQm7tTiVflT10JIoSnmvJ7ZcxTvL0PdyDeey1hY5S8qUTP3lZ6LKVpYlY4ITdkapOCcsj845imuMI6HcWxsI3tMFz1At3gX2+z3zPItXzJrmJO8zJmFxORfYuQ05J1KOVGtXzwXvPZvNhsN4WK/rZRbW27CRSGJJbpi1GQ9sthvGaeL+/p4QAheXl3RdtzJvvPe4IPvLogyAls7wOOHhZK54eXm5vv465Mkiz+0HNZOtjUkpYGlcDc6FHea9VTmzRA0PQ4/1hiVK7OQ8zRQjZo+SMtIAH3vG0jkZQzdm1Dk7u93zJRdqUYNgI+arpzXk+4a1mrhygrXaSvP4UWc912mA+zHj7w85PsXA+pc6/lQZFv/U9/VHAxX+eSfnn8KEMGf/+/h9CIrd/t186sc+/S5+4KQa89Ez/eDztIJPJAKPcLl1wzW4sxvC6QLa4gyL+iAIwyFnmYCum7PmCpdsyNlokSVo/DJnllniu4qyBgRgyGvxGjp1iDWWtGRKMZRcmfPE8TBJgebDahAV58oSC7VEDJ4uOIL16p3QmBUOa4Ua5b1MW9AIuloMOeoYwWiRoUZApTRgpMXVgLUDIVg1W/S6cJXVd6J9JwLcFEVLZbpda11pZm2afk6dzDmzzAu5yMRWzq/QLa1xer60EUOkA42W3LRwEqcpIEEFamv8TSt4AsY4MYhUaprhlJPcQJ1cYYmZ4CAFiEvGeknEwBRylEXdGk+pkUUTKPJmwAw9oRaC81jviIsYLWZ1bLfe04cO5yUr2cyOZTyAC4Rg6YYB1/XYLmC6QDEQkRx6MczS820ksu4cSGgFwDmltV37zjl2ux0gAF4IgXmeiXGWf9tulZ6eOD7sefv2HUucub6+Xo2MPtzdc3P7wGa7FeDo9pZpmpjGiatnz/B9x08/+wnWGL7+5lu++uYbjoeF6+fPeX55xa7fkmNmPEyMxxFbLJdXV+SUmcYZ4xx+MBI5ZgOlRnKMWsgpFRKrzZVQWI3xBC+Ne06VmKrcc6usQgv8LNPOMJ9drHrs7xNL6Cg6aZ6nBSoE3+FcYDxOjIcoedLKkolx1tjSRMpJvUHSqnP3XmOjvIFqiGkhLhljHMsiedilJDabnsvLCzbbgb635GiZTVlBoLgs5AzDdrMWEDUX+r5js9kSrCdn8SLJEWpx1OxIcyTVyPbS0/WBZS5QE5hEjBPzfGCzCfzZr37GF19+xv7hhv/+N/8n//D3v+H+9gZHBedJsWq6SuDy6jkV2CoLBSp3dze8e/eG+/t77m7vCNZzcXHFbndFqZaH+z05RW4+3LK7GOh7z2a7o+88/dDjvdNYU2FtiCFlIS2TGJQeRw77PQ/3DyzzjPOOzbBlO1zgXA9VaKZi1rUIkDbN6mkg50qkEEafO1O0YV9yJhrodhdcvXzN9vo5JnQkpbp2nbSMNn58zQDr60rm/Klpc05osh4jzvaaIpFTgiJAsSlJpkY5UmvBOpnIOWsI1grAF0WC5V2TwBmC96vzvjESdxe8x4ewutI754jLxP7hjpIj26Gj6yQiU5I3JpZllsmiAzeI/ncej9zd3TBPI0Pfs930hK4TpgDCrHKhk7XUGUK/od9ucaEnV0MqMOdCxanWJGC1OLfGCrO7WzcYnNVGNc5UDGJNJjF5tPixCvhADYM0mtbjw4Zhe8Gw3WCsJ9YGQBcEXyrEZWLJAqre3t/x5t1bcoaf/PRLLq+fs3848tVv/5Gbu3uGAn0s2KvEi5fXeHr6zYZhs8PsR9W0t+H8x8XzOXig5cRHU74meWiPrGd//2OOR7XPGTjwQ2DDH1K/fYqh8L2v39551RjbM4lOqUWaSyvSIyqIMa28b2cMJoOkP4k/Ri6FVDRKUEdPp0TfFt2oLAkjMoa14YfVc0jfFhjOas3T+7VWGArOW0In6S0hOEJn14bOB7Rhs4SzKNwTWOgU+EFMNFFvgxZtqZQI4z2uagNWtQaWqYDct94qwUDqwWZIK3R12c+szdgstZQ1WZl9WRgQehtRs2j/1RzctDoOZKAltJq1/pU63K5yrZLK6kPRgJpcCsE/NiUMwYu8olYd/Fh5jHVSo5aEoxKCIWcBFoyVRjnlvDa2WiHr+6gMfcDaC8YpMM0TOSfxefABWyylRJUeihTVOiPKSAuNzWGVZTEMw9rgl5qpSfaGlsqwLIl5nuU8KFszpcT9/T3DZrOaWY/jKCkRm0FZDJsVGJFhTKXvs9QcOeu1dSYlKS19gbUeEyPJomk+p4FDO785CQNhs+nX52nJbmDp+16GfObk01F17wPwQ6f3ZFsLT78XD626/sxj5tH3rxNP/769l9JShj7xuO9blz61rvw4tvu5DP1ff+J/fvyY9fSPAXScg8E/dk3/k2Qq/CkdT0/qemL/gC+wfUE55yeFQXuupn080QGtPdOaLllN85RipxSsln+elULZNglx+WaNeZznyDwtuiA7nXIbUpTnT06SG/reycZVweGlaUdphgVMaWWIxVQPKbHkiMNjqxRwzUTx/BM6Y7G+o9hCMkZlBpUUlY7PWYFURVtnvVKuclGzMpk4dp1VxoCyTFbABoyxa6xPSoGu6zSBgNURvG0GDVg4adl0KmJPmcwNYFiWuAIV0YupT5u2t58Xaq58Zt9MI60CPsaJU7X1xGVmmReN5ZFNoAEUKVc6GcxQSmacFnxYCEGa8ezAenXTrYV5jqRxZD9sudgOMhGkrhOGdv2YKhu1DZ3qKx2pFqFe54J1QSfSHuPkcd2wJfSdFi511fmVItpYh8QfNSrd8SjxR+fO4GvkXSm06LsU0+qzMM8Sl3Sx23F1dYlzlv2w4ebmA8fjcQUjNtsLjuMsue6+Z7PpwBimceLu5pZpHAVYcJYvfvI515dXlFL4+999TU6Fi82O3eYCWy1xjhzHUbwxbEehMo0J5yEYlciElmxiyEhR6S1kZyjWko3FaLNSjMYzZhjHhcPDnnGeFXk3Mj3KFaxjEz+msr/95oGjjeSYVoZNr00VOXE8JnJxzEegd2yGDcf5yHEUAGJ1hS8J5wp9D11ncE4M+VKUQtAah/cwzQv3dyMxzcSLSu8v2HSeWC1JR1DLXNnvFw6Ho0wiugmQSKySEpcXO16+NOy2F9QCtnplaxhiSZQqkYXLMmMo7B+OvHnzjof7e5Z5pOstf/7nf8n/9p/+I5cXG/7+b3/Df/vr/8p3370lLRFnDBXHNC087A9McwLnCaFjnCPjPAGFaTxQcmEzDDz/1QtC6LnaXYJxvH9/w4cPN+Scub7aCSCw3bDb9WyGoCAqxLiQlsqiYG1LC5inifF4ZBonlnnGYuj6jmQc+6VQil3jc5dlZmrMHJVnUKpwq5xfKcvGCOs4l8xhnphL5dnzl7z+4kuuX73GhI5lShjn6JyX+9Z9bNSYUqbaJtES07eq682q7a6iIV/v2ySMA4PKWLKAhM4YbAg0vXVcFnVllymrM1IkUzLOwqKRwg2ErgqUGixdCJgq5owpTvTB0XdO4nXniXGcNMI3YkygEz62JHQcDyLdcJZh6On6nmpgTgtJ1ygfFCjwTo01O7CBisgnLBD8AE7SADoFPZR0wSZ02OY/kSIlRZJxuArBOKxbMD5glLkBlWoc1XWSTx8CXZBIOGPFIK41CbkEnYZJ2pExAlAWYBg6Xr78nL/4q//A9uKS//r//W8sMXI4HNhUgxkXiJnt9Y7r7pK+CJ09V3W7L2pMLN3aaW9dG/H65M+cOMTm8Qij1ipWMGd/Pj/+2JOyP/z1Pg2krHWSaTWRDCtozauFak5G1hhN5UHKp5iKAPLq06FWirKWV5qLjLzWWWN6kjsIU62xRc6BhParGSs6I1II8WoRQKELjtAJW0aM+Bw+GPmvt6uh8bk8pJkoOms0wvbksVCNpWAQU1IxlWx7L7D6YDRJZ2nXVD5P5Tj/fMJ6lTrrbPpd5P4XmagYJWYkvradI2urpmic4CyJxqni1mrQ+0veu9H1KkUZfggTzmnDLgOXZPJ60VqryWFVQOegTFsx+85EUwUoNRVDVrmINP+1GAF/Y6EbdiKxVVbaNM0YU1emQDXKHFQus7MO4wKY0zkT+aBZzRRrreQS1xrHaVKEyJOl9nHegzKTD4cDDw8P7Ha79ecPhwOxiBfPEIbVt0CeU5J52vAMzupNzArutOjI9r1R270jy4I7uz4ak0IALfk58fxKYCveej3vVtLHFHQ9eTKcQIT2eiJ3E98Zp4knZk2/+vQ9v9b/Z0DdOWNHf7M+9vxn2mOegpM/hlnwfWtQrY+B13+ptfJfe839Q4+nLLI/FKz4N1CBH7qofgA5/wNP9Om5pNl4pJVbv0SzShJkwmWpRWimyxJ1EQOQRd9ZD+qbIIuWTszbRLlIsyMRi6J3dtYQAoi7o6FEdJItYIX3nhI1hs46+s5rY6k03/a+vSO7yrJEljljibgqNNOqludyk7coPgmXxDmMxkBmnX4LoiqLqPeeoR8kUgehfS1zZDpOMnGyDjPopleKug7rHNk4gg8YJIIu+EAXArUkQZp1YrhSxHJWYzqZwgnog2oXHUM3UGplmoWWa52TwtnYNV+4GcDFRY3bFHF2TpIUinA3pQhQjecSE7lCFwIYw6KbTTXg+g7UfMfUIz50gCVXcT7vh45aINfMNE7UZWK6uIIKw2ZHXhaO+3tIWeIfU2bb9wzDBuu9FB9GWCjOFVwv1LNqjZo6OXzoCOqmjpECy1aPK0EnfRWbC+5s8RcHfAFHTjFNwuJYQYd5Xo0am3bQWgFoHh4exKnZGHa7nerJM4f9AYzDhg3GF+YoVNXLy0tKKdzd3uK8yIc22y0vXr3k889eQZVm9h+++op/yIlO2Ru2GLbdhhorD7d7Qt/R2V7uszGLL4jXRg2Z3hbjybMlOY/D46qnphNFsqRMrZaHhz13N3eM03Si7Trx9vChF+O1J8fN+5GH2qbCAWcD2TimmjkejuQsgFBcCtbAbtthTSTOE6U4TTNJK3PJO/HAyFmuj3EcAZSGaSDLY2qpCElepDk1S7Nbi4AK4yFz2Aubh8OeoNd5LYU6FEypkDMWGPqB4DxxkaSTzkP1jrgcuL15z83NHd9+/YaHh3ueXe/4q7/8Nf/7f/5P/PTzz/nuu+/4r3/917x7/0EncSLVqqayxMTd3Z4Pdw/kCtvNlu1uy24nzIrgHc+fXbHZbLm6fsE0R477kW+/e8t3b96yzDPDMJCzYZojDw8HUo7EKKCCMRIrhhZWMSbSMpMWiU+kVoILbC56nPXknJjHhXk6qPFnIetEJ2vB7VQvbLQBbDR1Zy3WQ6qFmCOHZcEMG55/9jmvfvolw9UzovHEEjFWJEfkiG2T1rOjlEKnhq+1VkqVmLR1IqigQY5i3FpL1WmgdpO6FXlrNHO9UrOko0jDL1M+Z6QBj1Hdxp1VirHQXYsxzMtMyTNXl88Yes8yHZinI0PvGfpASjMPd3JPzHNkiQljLJthoBt6KpnD/sjh+IC14rfQaNyxyfyMFVPfTjxtun6Qtcx1GBfw1uNdACf/Nc5KKkOQaSZVp4O9Gr/FRKkjVIPxIqzDdbi4YJZODG9zpJYqvg/GIq6Osn7GnMnTLC4n+u9Fp7IGCJsNV9dXfP7F5/z613+GNY7d5ppgHe+/e8s3v/uacX+Q9dU67scjl8OWGjz9Zstxf8c8R+IiLMUlCgieqxF/Bz1WLb/KGj6qSIxZ/3YtrtHSxXxccH9UwP8rHL9PX2wUEWp4Sq0i97BrCXYyjyxF2ZdWPQyMxPqKSaRVJmQRj5BSWXJhad4JOqvJGhfcYoMrrGbN1Ric1gxtkn5+rtSdaQUyhJ0gkgOnv/fOSNKTRxtdp/p0j/PitSBJBR8/v6HJIsS0s/1daSBRq8+03pLfnwYvMnBq0trGrjxNtDWbdK1vxZzStd5/fRfNF8EZMW4uvtVhIim1rpBLa/4ai6EBNhp5btCkAKu+QCccTFirBeMlaaEkQzZZdfhegTaRYJoKXgcokghSwBTxltBGtlTZn70Tz6gUF0pJxDhK4o+VSPBcRC4W04LzGgtpYNH9wDmRODawap3056xxlmrYiQC7eWUXFPp+A6jHQlzW82yM4cOHD1hrGYaBzWajNa8w3tKQ1EfhBBCcGnezDshKKYTQpI/yTTVfgyZ/Mi1eUq8NuZ7aZxEApaq/VAOrs2I/j5O8xFuiAT/y/ba/l1oe0HtPUjaa8WMTmxtOLJzzJvYcMGznZ/XHaADiI0nFCeBpEoynMqt/O/51j38DFf4JR62VH7Ptnm/S5yjc6d/MutA3FFEWC0c2urGVZtxmpIFfkjb/Hc6J+2otRqnTUafqctvaajFFzBmXJZFiwdpMCtKoUGRhSTExxok0J7yXIk20W47Qid5YGBF51cBVZ/EuExFpRS0SndT0f80Qzlmjei5pRiWuR6iAtUDKJwo9AH0Pfa8TJjGkFFBk0ecT2p9ousRLohQ1ZvRiGmmNYXEO7+xaABvEyKdqrNIKLqQkdMF1gWzob2BQJ/Gm+3c6vfO+LZLNrE82apEDdCtbQqI0q5p9VUzOUiiXQloEpJCIpEJMiZBlqpxSYZpmks0E34uxka1UZwSJXxaoiTgv5GUmxoR3gWfXL5jHI8f7vTj9pkLAMvie3geMdYhNh8VLkiYpQTUFFzpC7zG68YIhLlE2AKdTl1VnK4BQUgp20ws2w58GKrTz2YwbK6JJbTTpnCPHw4Hj8cjNzQ3TNEIubLdbrp+JRvD+Yc/huGBtRy6GZR7x/p6u69luNizzhEuO/d0dcR7ZDIEXz6745c9/xndv3/PtN9/w9utvuRi2PH/5iiF0uBDEWX9JbIatRBWqE3SOhjgJg8VY8F6AuRozOUby4kkhUxHJzDwv0lyqjCLlSt9dYjCM48w0LQy9x5TAUj7e4EqyON8xDBttgDPj4cDdzV7okyFQA8yzTChC6FiWyLzMyCSp0yJC1o0QvJrltfOfNUUgMvSV4AN91xO8ZbMZCD5oYZk0hi8zjjO3dwcOezFWvNh2EvHXXeO95eJiw2booMpE1xmPM7DkIyUdCVZizD7cjPzud19x8+Geh/sHck5cX3/Br371S169fs3xOPJ3f/f3vHv3gWHY0vmeh9t7ljlirKfvDS7sKXW/UmP7ruPFixf0vaWmiHfQe8c8z9zfH3n/7oYP72/Y748ik7KBZUnc3t5zf3+D7wybbWDoAs4Zhm4QSn8SmYA1huA8Q9+z2+6k+e0CaY7c3d0xHfaMh0mAwSxgnPceq42sgAmaGdDWOv2FhSVFYskY77l++Yovfv5LXn7+U4zryBmq8RKHZxpA+/E1I87wj9ldq2u4SlRqyeLMXk6Z9bWYVXtvrSEYj7Ui78mqmx6GHmPE1T0u4m9SS8YYyEqfdhrTVtQcuFbYbHqshXkeicvI9nILNXE83DMe90zLQkxifmqdJP/44MGIdCfnSC5J5IGCaFONJDH4vsP3A94HkSk5j/MdoR/wXY/xHcVIw59zER+EIIyrcxp10mjljKPaACqnw3tMShTXgQsYt2DUxNRUmWAbxKy3vcaSZjACFudqdX8VcDB4y/MXz/iLv/xLMURO8N//z7/jN/+/3/DVN2+5ubmn5Mzzyyt810mqzXbD9vqKYbthuXnPcRxZNKknxkKuVa6Hj1gJVTs+szaVjyCGeg4o1BO1/+Nq5aO65Y91nIMYv59WezJbQ6/dU+MpslbvJJGh5qxmg0gCAcKoqxhNPJDGc140MlmTUYqtFDXDzvXkMSAveZKYlCLMpHCmqX/UAHE6i9bKAMM6i7UyOXdOjRq9MC2tbSkITv/u7FObx9PXc6CiaPMPgFP7X2NOjM/1PEtsdWNi5nSalov8U4ZPp0aVtUEToKGuvhvOSJJE8JJG4pyVdAtjlBlRKcZqTakxmhVqbQM06U5LVkaDlXNgaK8vwGehSgysNoneBWVzRvGRcF4GQVZ8jKw11CgSlva866VfRTqxxIUYZ6yxBN8RgmeLYc4CxoKh7ySlYY6RZU7Mc8Sr7MlZu66Z2FOj29gq8v5P13LoNAqznmTPw9ALQzQl5mWWelC/12kS8L/rOjYbkRo+HPaM08RYxzVZAsS7ooEH63DsTHIq/2bWPV8wJrNK1bruBDKUKp/JKAgltVxWdkW3+jM9Wj+qeJEY0wwZpcaQ19FrdrWOKgoiiedZS5eTy9Wtz/10j3sKKjz6fT0zkDwDHerZuW6PP7HMPy0h/Occf2rsgj+l499AhR84nup14DHyZX/gwnp6Q6w/Y1vs4qkoWBd9XeSNkd2vbZ7GiB/BPEWORzXgCz3B9zgnTcE0zhyPE8ssJmdSzDqcEbfkuDRZQqFkQ+2sbmi9TEOWmbhkQihcXnRYG7A2IJpEp825ZxxHajE6We0wLNKM5QlKYrsd1KxQNq4QCqirbi51XfCtotQmGwUHkqKosCxhjexpdN6mIZ7GWYqIPig6qoCNMVgntC/JYVeTOds2gNN3EIJnGHpiXBhHccltYMiJUvxYP9bQ4M1mo3pH+W7ESyC1AQHNhV2aAilachEfhZgS87IQ9bkwJ0QbI1OocZ4pVdgp1RQOR8l0913A914aeFMwCLgQjyPHw4FpmvDWYkNPsI7iHCXLJNvjsFmnausGZDHFUBNq9BkxxhI2XppEHMVq1KK3q49F1uau6ucTtoZ/FJ3UEPT2y3uvMoYtXd+t5zjGeb2npPmdmaYZv8zkvNXixTMtI7nOUtBYz8P9gRwTz66vudztqLZyOD5wdx8pZHYXG16+/gm//MXP+Oarr/ibv/nv3N584OLiku0mMB2OTEsk9L0knJiA9QZvROZTciIuUWj8zhBdZTKJ4yEy9okQenJKHI+Tfr4gwE9xXO2uefXqJc4Hbm/vuLu9xxgxyCvzx1T2Lmyxg5wb7x2Hw4HjceKwP6yFSM5FCxgBaGpVSmgSjaXQRN2ZTtdhbKEfAil3+CAIf6fnLyXxKRiGHucc8zxxPI6q51xY5sThMJFSpe89z55f8fzZBbvthhAsm22HrZnxuCemiRwreakcDweRtPiOagJ393d8+913PNwdGYaBzz/7gl/88s94/vI1D4cj799+x++++gbRbW6giJ+AMY3xEthtL3n2LFOqoes8/TAQvKfvAnhLnEfu7u4Yl3vuDhOHw4FMpd/soIo/yZ5RPDBcoctNliQN43yM5EViPYa+4+LqmuvLK7abDUM/YECiJI+ROGVs9QTfYbBkJ6CC01z4ksWtWyjKVgFIv2Z1p5Q4LhM2eC6ur/nyl7/kl7/+c168+oyYK6WKxCsYMVKs6dOggoHVw6QxFc7dw5PKz6TXlEl21Zi8otIMiZvX5iELowGquMrnyhKXVe4i/gOSQuT8CXwtOUveeif+FNN4YJ5GqJkYZ5ayEJeJFn/YzpPzntD1hE5eq5Ws1hoxi+0HfPCa5ODotxtCv5E9qZnuNiZCNwioUB25WopJq7midZ3EElNWkzusw5qKN/L3OUZKtMIIMXJ/GNfjStRpbSHJyI2qTVQtFVLWE1wbaR5bC7ZkKOK+f/3iGX/xF3/Bd7/7lr/5b7/hu6/f8N0332GNNB21VuYYuRgGXn72imcvXhC6YWUcStyeNHfWS/xpOatB1ildY8M9mvq3yaAcBdamsx3/2lO883fWjt/PVJBe5JHp9lkj4tRU1TiLSUlo4woW2CoNeKkGW4x422RhexYjSR4VASJSzlpvnRrFT9V/KaVH9HzxF6mAe/TBWqMmQMAJTPDBqUmjP3ngqI+CMeXRZzx/rjWlCpU+tIaqvcfGXKgWUSNUigKBnJ2v84ZYcZaPrqcTQJklIaMalppkXXPiZ2CdJgVZu4Kg+kYEHHFWIyllMGadrI/ZGkxwKu+tlFjW6bh1gWKkfmp+Tc5q80mLME2rh4BcFZWak7JW1STQynqXc8I6AUAqVSNlKz50DJseEyPzIuuocZ7OhvU8HseZOM8iXwstOlLqJ+tPHgbtvbVz20zSpeH2Z4NEszJYnfertCbnLDGl9eTBsN1uwVmscxrVnFf/hpNc93R9tp+1CnY1VkPbH+TljfpZyfmwK4vBa61cV6DpxAjg8WsZYR4A63tyzmBqVlaI1tm1XQ8tFYUzQKGu98Y5wnnOhPiUhOFR36VeIY/SUXQI2+6Lxq5Z3WQaAPvk+CFwQJ7mh3u8P+Tv22d5+pjftwb+ax9PWfR/KIPtjwYqfOrk/cs99+n365du6qeumfU9fPJLM+v/PPpL2STkkvy+n9V64slffPq1RfN3fj6EIVDWVV3AhJyEkWCtpZkwlmypRSZl8xFGpSR3wZE7MULMqXIcJ46HI8u8SHHkxDjR24JVd+yqMgFcex2Ps5B8WB3kV+mEk+9wUY3tueMsCBW7UffislBSZsqZLgSs8eQoBjE1V8mKNk0DJp4JzXPg5HQsRV6b0q9mWcY+QoWTTm+CU0nB2YLeot3ayMBa1s1fdGkOYw1Bnd7neWGa5nUjbYtyYw80cyaqNN7VnRbYVlg3jwDD2aYSo0wOGkJaBX2vVTTLJUvhs8yzOLIrPbrmInF71q2gxTiOohvfbhj8RuiF1mJqZpoTx8PM+5s73n+45bg/0HvZ5LEGozFExUAsCWOEOhiLFFe5iGv4kjJpiiwpszUGr7FFwcl3JJMUJwu0vi/rK95U+k42pYq4Tp+SHBamaVRzoooPFu+lSV5iXNH5FBPB91xeOLquZ9pNxLjwcDiuOfD9EDgeJMK0H3oO9w/cv7nlcNzz6z/7M7rOKWhTeNgfef/uls3uipfXl/z6z37O7ft37I8jJY4s1nLz7oZxnnn5+jPYLJQwE0JH5yXq1OM45MI8S9Nek2Y610rsEiHINON4nLHGsLsIXOx6Qme4urjg2dUzuq7HGYephsPhKOkL0/zR+hBcxbqKLZE4LcyHI2lJer16MGIqJpMxAV6c9/hgNW4SQhcITiILu2DpnJig2lrpg0w/uiASD4k5nIWto/4hh+PIw/0Dx+MsEWVGjFWHjePqYuDZRc/QGUxZKBGI0pCSEiVGppyIcWa/fyAuUU0QO+ZxZhkXas48u77mV7/8BT/74gu6EHjz7Rv+7m//jvfvbiVJIc/EOTGPMzklKYSsY3u5o9sMorGvkqry4cMNV5dbLi821GJ5uD/y/mHiOEksbN/1dH1QIHKmJOgHxxA8Q9ez6Xq8h5orac4skxRkVxcDz54948Wz5zhrmScBHR/u7jns9wLm+gEfOnLWBgaRwczzIh4nc8RaI2kkymgyRhrTWCbmGNkMG3bXz/ns8y959dOfsru85sMxgREWlEdYGE0L+/RYYmLJixbZRtdjg/NBTAgx1Cxu9jVVpW9naVCzNMCATi8TOUUo8hxLXEhLZFFfEL/qYaVYd9ZiqvjiGMTh/OLigpQj9w8PzMtMMJY4L9QcsYhkLdiKMxKM6lyg6wJ9CExlJi4SUzbsNlxcS6pH1X3R+Y5u2OC7QWJ9m9GsMetU2hTxIPJOeOVGJ5xroZrFI0USFYTpVor4+eScKdVSrejQnfVYn6lVjDhzyVRlf6DT6GJlAi57FJhacD6w2WwYNgPOex6OB4Zhy/Zix89+9iW/+uXP2d/t8dZwPI6SxjQeKNby7PVrts+vGa4vsLVgqsQne+uU1l7obMesNU41GvFamxms9EKPyuZa15pknVyf/9v3HBYjTbw9+2HzqOB6NLk8/bXWSU9es/1J27+PyrRPDWueHubs1+kjVF3DrLIBxLDU1EqiQi4C95hCrm0/h0KReEkdHNRqJS2hVsQhQGJ7S62rQSk67W2+BPB44EA1iEqgFd+VxhzDiETMWmEHBi/AbxeCpO0ESYBwTodNCiy0xILHZ1GmwI06/ijG8syU0dAMJkGRErkcdLrcmtuUMjmVs5pGfV+KfDbnHNYEMeNd4unxedHHC6PPG7c+3vsO6yreFXBGjIuVTZqtEY8ErelSSsQsElHnjFzvVkwCRc6VwRR8MPRZ3m9NEbzEz9YqPt8ueGVAFDJGwMWkEjZY2ZOzRuAaI94Vfd/JMCtlibY1nuAM9MIyGI+RmDNDZ8BYYpqlfuycmH5aVE5aNO7cqi+SMlv1GhVzW7lu+r5npxKvmBPTNAo72DtZo0smhI6d2+K953B/WO+TVis3wKAxFuA0zGr17rkUwFphJcjQQK+/bmDY9AoQiQzCO0+pnZpSWloEpDTvCixYuRIbqJBixTugxWUbWbta39OuqaqsBX2IJKcgQIQxpz7gqRSiGUa2XsmumxHrNV5qA680qtJYlYSdgPXaYrieHD/MlDpBCpW2Vp0WsO9tKf8nOP45Urg/GFQ4n8D/qMf/nuf6oT9/6lipMW2befQz5437Y+3hx89dz3/i7O+06V+1O6xT7ke0nLZgn2+s+nYEKWyoeEsokOdNi4qUKFrUacxbMsyLAAByw0kk0jJBnOD4UDncZcZjxblApSMVJ5r/aeZ4HJlGKTStAe8gm4ozBeeVwlcqIVhsMFCyxqs5gnP0Xb8WqSUmmfRUia/MSGG1oBN9XRy8NWz6jrTMjEkMXRyeznVUB1OaSSXjTMaYooaPsmhKfq4l+cpkF6yrdENPipnDcSQmcRjvuk5kAs4RU2JJCyEGeuck/jhn8SJwDmMhlUil4IOjHwb6eRa6lm5sFSm+Uyrr9KaZYfUa/yPFWmScjvLnkvFK950ORxxizGON+DQIZ1LqgTjN5EUQ564L+K7DO6cT/gxZintKYc7i6D9sNuIngKGmTCriIhxzJluLDZbeyHQ8LVEKXCpLhCnCdx/2vPj2O3715St+9tPPuH5xwZvv9hRbKAbmFOlCx9Z3eGdJ84Ipla4PMh0deqiWbggM2wHXibPwEhdCL+7u6GZWtLnwwYKR6RkVUsnkZWaZJ/bHB47jyHEcJbYSlU8YMUo6HEYeHvbc3t4yjpMwHfR7hkpKM8ZC1wdCKZia8SZhSsGZwOXlDmMy+/HA7775mhcvX+CHAZcr45R4f/uACd9gzML1VccvfvkTvv7qO9F7Hycebm84HidMzmycY+MNi37X3gW6boPxFRN1Eh0c45SYYpRJpkoiHj48UDJs3JbNpeXycsDawoe3X7O9uBQwxmZSHsVnIR4/Ws86F7EhU+rMPEaOD/fc395TjadWzzgfudgN7HYDMc4cjg/MMZGLYZwn8iHhgBfPrnh28Yzr3RaqYSqFmgreiE+DqY5aZmxdGIJhd7njs88/w5rAEguliPlhCJbtNrAZLJut42Lb8/Lyioe7e27u7um7QDx2IgtKkXmeCF4KkMP+gWHoudxtMCawGza8ev6C8izz2etnXOwCzmYOD/f87re/49uv3gjoaCr7h1vmeSF0jovLLd4HDuOIc57nz1/R9x37/YFpPIrGPMO8wGFM3B8T9w8T4xw1Lg76AGleGKeRoQvstj2bbos3hmVOUBzBidzHD47gHZtNT62Z2/sbYSdMM+M4q7xLEjmqsVQrWvzBDJKusyScs/Qh4OqCoayFu3WyJsW0YJyh7zd0mx27qxdcvfoJw+4a3/WEubLkjCuy5sZlpq4WYY+PlCLJCpsjeC9NTT1NvmpWoECNGcXHTopuY4TKbBC5R1TZh0GKxzjPkDOYqpGrVifxYHDKyBFguO+3DMMWaxz3h3v2hz1lWQgbAQ9LqphcCIK4EvXnui5gjRjwNtlU++WCFxq1lRSLvld2UwgiL/FepXdBAR0Bx60NQkQouvUbAVJyyZSUSCXjS8dgBpEspKgNAGKiWzVZyMr3VpVdZlPChkiOWVNwpHDtQ0+pYppJKbJ+BU+ulViSgH3OYT3snl3y2eev+Pn7n/CLn7yipMp/++u/5quvv6XbDISNo4ZCcRAXacLiIukzwTqh58cFh0yms9YWVWWOBkRaqHVKVAaZcSIhKdrsS9Pd+kyd4VWEZYEU45KU0abirbhHf1jgASofXZfrtLaNCJ9UWlWBhVJPFdc5UPCIX9EeI4gKarWopow6f2yAfRGHeYm189gsC0CxBoqRGqoucm1ogRbb9NgaairrmgFQTaH5z4kMEJnGVI3wLBVTxOjOW3ldif62kjSiwxhnK9YkvLOEzjD0lr6zBG/ovGPoPd2mw3qLcRKtfS7VgdMwrCJrglFwA1NJaYGMrO3GUJP8TE5Z0xjkV0zCwqqCc6zggoBhcl67EKjqKdXqH2OaX5c8tu96lTulE9ujiNGjyKKqSKmmGWwieGGLNhBDamZhP8RS6LyY+/pNfxrqIAkFznfECN5UvM1S/+GYJwFvl2nBIABG3w9koCCMvhwTuUp6hvPiv+KdlfQqlXKIxw14m6mdwVS3shBMlVqTzpCT5H3FWphHjW12geAswVuWKPI7p+k3YohtV5+loGyqnBPjdIQq0abeizeNN7AZBrl3asFZQ98L8OmKwdmBIQyPmLpwAhDO2Qlt6DbPMy12sn2XTW7qKOIXFDN50Zp1I+eqAi44tpsLvHfEFMnF4QzC6lPWAe6MbWDEp6exMtA0syb7af2TGGY6qjl5akiqjRrDn/VnxpylhxnxY6hVZUwrAFApRVNxzu4XkauJ/9t5LCs0JsQnIr0/Wqk+fZgnf6i13VRPH/j97IUf6p3/JYbv3/ccfygL4nz9ecpa+DHHn6j84fe9+QYoPP2Z7/u5H3g+I2Y0VWPjZMMCaNEsv+/L/hgBO1FRDVQnJkBquVxri1yUwiDFzDIXjYxEG7BKyUaK5yURl8J0SPLrGMVLoSbRe1coseKqp/OywNdayKmquZ+Y4LT31V670dX7vl83s2VZHlHgPkWVPP/7hiRK3FiQCTmn3GhBk0WDdfrZ03Mb3XT6rgfUUVmR8+az0BaHFgEJQkderEZYolFSTiLOur5fpwjWWpVAiAbPtcl9rWp4JZ+jGQw6fWx7r/M8r3FszVehlHLmTOzX13n63bfHBd1QCwgdsIop2mqO5JxKVZpfAatJXFswz2/uJq2Q16jEXMnHke/evOXN2zf85LMXDLsN/WZgHI9KITZUaygrg8NQVdMZgjQA1gnSbpxZDTBpeehy0VJzpuayFqfSlAiQlZomP0mzWXKi5LTmW0PFlJmSKjG2yhYO+wOHozSP/dDTdV6mAb1TE00nusdScM7qdyGAUOh6Ptze4ULPy9cDm90F0zTx/sMNh+OezUbi566vrrDGM44LD3cHrJFr6P72hu0wMHSSiDGOB0oxbDc7XBewBkLo8EOjDFqGfuD66hmHMHH3/pbxOFNKYtgMdMEzzTPjODLNM8N2iw+iHY1xIk77j1aPYKHrPalY5kkZLyrpmcYJ5y2jhVojkHQKkliisF4Ohz2eyqsXz3h2dcVm2HB7e8vD3T3zHDHOYxYx2TN1wfnC8+eX/OSnX/Di5WsOx5nu5m5lULX1YbPpefXqkhfPdpRxIcWJh/tbbpOwkdr9ULMkmXSdp+8HXrx4wdWFpHUMXeDli2v2hwdqSVgq8zhyf3vLmzdvmcdZv9/E/f2BeZoYdoMYatrE4XCUa9NaUhq4u7vn/v5+pSDPc+R4PJJyZRi2OC/rim3MMIPmiItkgiJrkS2Vznuc9wyDFLfOCkPt9vaWaRoZj8Kiqcqy8jaQfMWYSDUZYwvWBqhilCuSMI9zWr2r54EAmbKXXF7sWCoY41iimD7GJUk6SK2kZSHHLKCtsqQ+VShY51ZphhTrwo5KKolohrQpFUoRc02DumoLjNoGmLIWZjAatVZyxtRT1vhpPxS6adUYPh88fQjCxNnv2e/vqSULrdt7PJWl1rXQT+ovY5xdWQXSmBmGIWCt0MFlCm+UjdNpZJ9I56oa6YJI36So1UlVFpO1lAUckanWaYs29tS0tQK97UNtj7HW4lo0W85SP2Mw2WAQM7a2JltrZV3UCX2bvBpjwFlq70g5s+kCz14859Vnr3n71dfE48zl9oLD/kuePbvi4vqSzcUF/dAxziMDgb7vlP0hDVhOVUDbnFdzSPlcRj2KTk1+++7XkcraRJ6zCvRz0ZILzn0BdFzzpGSqT37/T6HsrkyGP+DHzPoZTs+x3hOlUk0RDxFrMYjnUvDik9DOWTszWRAL2Q+RezPVopRus77iianK2X8be8Cs9ZFcMw7U2wq9X9ogynvwQdhjvUoeuuDpgycE8VGwrkk0P910tNc5/f2pqXt6+lPKnPtTtUGSjHXFzPsEGpiPfjUmagMnRSZSackC1JbGJf4Lch+pVLBkrFFJQCks00StWY1VZSJuVFqyzIlkM30Y6PtA8IFcCs5YOo3SzDliiqZ4lIL3juQzPonRNNVQS2ZZJnw/6DRe9q8laXKL12h1NVxu9WhFjCCddwx9h7dePkcser7AO0fXBeYsktRpWXDegZG9z9mEt45csw7rTpGOdT33Za1/2r9Nk7CyfDgxqea4yDpWxAPDrL4Nju3m8rQ2ObfW6E0+1WriBhzUKilNTS7R6nmJLfUqTZafSTGx2EVq3FrZ7gZaHLwYrKsBozmT2lhW5pqsmxbngnqcVUClx4piGr2Bq8q5W1qVvIYAFsKqeAwvGgUwT/vQ6Xjai3yqTv5jMuXPn//pa7Qa/v/Oxx+dqfBPO34AMTKnfz///e/9Jn/wLdcn/z390Kc+q1DvGq3n6XO0zbbp6ST2sRQtMisr9TzHSlwy0xRZ5qKId8QguffzHEkxU4tlmRd10R9VHmHouiJIn8YtGuPItqj+P5GzOH+f34StmW3AwrnGbn0Mec3cXQuos8c0alVrso0RLaxRA6FSZWF0XhDWmOL63ADGJpYoi7TEgtuPGvUGcsj3/ARUiJHkAlgBB3KRvGSnmentuYysWkDbJDq6vlNX8SQ6W06baD7TwKWkucIxreesvYcmBXm6mJ2DMWuBCevCfq5za5/tnMLWNqJaTtrZc61Z+/znG4YxhuPhyLffTfzj7675+c++5PnzZwybLSnLlE6cnjMxp5V62PKojVHqoZeGI0fJrsdUQh9wpVJiJE1pTW8wtZLHI2mZ5RrQx4MU+J3vIFQoleAca7pHMRRb8b65yztxpnf3jMeJtCi4460yYpzcC1FiN3OGZTmuEhjnPZeXV4BIWfpOTObG48jxuKcfxGtgt73g88+/JMbMt+4N45R42I+SUa6RppjK4Xjg4UFc2XcXFwy7LQMbOlsxzrHddlxc7Hj+/JLddsM8Hri7fdCYU6jotMwqMyUluqHn+vqa43Ek3n1sGGSNnAuPJ2XLxZQ4HGYOU8RbkaaOxz339xPOVZyV9SNmmfqlJVIt61SkGWN+eP+eGDPWC8tks9mw3Yie9+rqkufPrgnBM893LPPMOB45HmdyminJcbH1OOPoXMchjyzLwvF4ZDweJe0hBOZ5YplGQnBcXu24un7FixcvCN5we3tPysI84FAoRab54zjy7t17Hh4eSDkRnNM632KsY54X6r2sKcfjkVrFyMp7z/E4cnt7t4KO7V4IXcfLlz+hAGlJTNMkMhHTsd307DY9YQXRPNvtwPXVJUPfY0qWSU0VdsB0PAqD5jiqRtfjbMDaCIyUXAVQ8DIhl3hX8cwwWKxO7Yox5II4uruAMZ5Nv6HMC8dx4u7DDTfvP3B42HP9Wu7LWsUIzplGvbaIwdnjwztP3+t6nYW629YIQBOHtXFK4sjt2t9VlUNkYZ+1WF8UHHbIemyAqk2ZqafCqSrf3ntH14sJ5v3tLdMoCSGbvid4R42RnPLqZG69ByfJMv2wpes3WOtIeUKhaAExrZOIuNVkV/f5IuRmlMYukrpG65YAwKSxi0X40QKUWoMLHlermP9akR221J923ow5aZ7XqVnOmt5ylul+BgiXUtZ9oO1vMUasdwy7C93rHJfXV1w+f0Z2hncPtywp8/Kz1/z7//U/8vr1Z8zLzDgt1JSp1rHZbHnx4oUajVoMjmlZYImQC7FkBahPfAGRoMl3LqacWnCfXzimFfIyPWzETCUhtIf83uNfUgP8w/Tj739smxS2PbUd7furrkLS+0MZD4qGKFAltUNrIj+lcX76euffc6t7mgm00LIR0N5IikPnLUPv6XtHPwQ2Q8fQd/Sdl1QtNTx9ajp3/nk/apZoL2MfvSepMfJaozRJqWl+B6YNtE7v/fGE+ESvb3VHzspMVABDrhurjb7ETTbgMaUk64UgrJQsHgQ5VWEF+apJNoZSHGnJxHkhpVMKlEiTnA53jCQMUWkBOHVlWwioIAliEk/rvDBtUrZ6X8j3nZaFZBAwp+tlcFIlJcIFp15auqfGsjbEKYv0KxVZl2Tdc+uwiVoZhgEQs/EGypRaqdas1+R5TdjkuwLunq6z4zytYMA4jaDPJWxYqQ/bOtNq6HMmQmMmACvY3/wZTtdGWYGH8zWrpXZVKkcjzLi+7xEgICsgi5jUVqMcpnPGUEsUOe9/Tp/tdO3o4/LJaPV0y53WEpEwnO55uUbPh5vQVqtzY/V275/fD0/v5/Pjn9vDtp9/er/+0PHHBjr+VI4/MlPh/ML59L8/Pn7/yX58IZ4u5PX3T5/i93yBxpxilz71b+cN4/mNIvdUw/of/7wA8gaMw6hRoqQPGHVxLuRUyNmQsiVFmOfMMgodk2opqTBPCymKNi/OiWWOxDmJHs4XrBHKFAbNG24Lr5hzNRrjqi+qOp3IFSMuPqQlYTDkmKUAzRXTy+NbbGJDSc8RU2BdONcN8Sy/9nxDbn8+bXZyg3nvNdFA9G9GT541RhFt0Vcbo7TJKuOnqvS+mAupyJTclkzX9wz6GueNPMh0r1NTMWmI46PPV1vTn9I6iS8pPSog22dqAMM5UPAUNc05E9W0rVYFYJSBIM+tAEGS6X8xsiHnolrIUmViWKpIIjQe0uj5FLmH+CfklLi9Hfnqq2/45ts37C4uubq+xjrLYb8npQOpZKwaH7mmgbTSDFtTMCURs2oOkcY+z5k0Q0yJ41FSGsT5tzIf9+SkJkfWqOmUV2M0oWjn1Ym+Kjotxcg0ThyP8isui1BYrZVEBzVzxFbG48z7dzdCx6ZgjQA61lk2wxbfdWy3u3X6sd1csNsOTOPC7Yf3uE6ayHEuPK+eod/Sby/Y7o5cXsl0YHd5Sb/pBagomXEeqccjMSc2aeY4Heg2A9uLC3zXsyxHcp65uNrx81/+lM2u57g/8vbdWzabHh/8ujGWnKgELi527C52jMHDE1uFWqrQ2XOEatgOA5vNwLhEnIMQBGCcxiM5L3grHhjTnPFOpvyhDxr5KLnXd3d3PDzcizM/YK3E+13sLrm47NhuB2KcuL2746uvvuPd2w+M40FSVsaRNFcudoH9fsfQOR7u7pgmMdxr13wIQdM/ZlIyDJtOmzLLOB65f7hnWWZCcFxfX3F9fc3FxZbjfuT29obj8UhJhWwrIAVlT081ZQXtjLIYgNW8yzQQxgdpGEyVRIx5oiLg0vFwkCSDbmCz6dkMPdbAZtPx7PkFz59fs9tucM5AiuQiMo6cLS6Iu/ZoZlJJmJooxqgzu8ZFgmi2c0Zc0RRUMFYn8JrX7qTp6DqP946h65imheU4shTDw90daVnE6EwzBlZ2QqkrA+jp0aaabe3JylBoa3RSqVWumjoDSuxT0LdNLNva2Ko4ZUc0BlopKntQnaqs31LA9l0HtTBNB8bDA9YUBt+JJrmIUWOKsxas4qPgu4DfbARQ8J2sHymi+kBqFS2smATLBD54r7IoKwBybWyKRKkSLWedx7pOtwe/puoY5zCuUb0rWSOJbTCEZrpYH0eSrYVpBeu9RBPaU7OXorq3z/P6XbXcdmo9VQNG1ulUM8PlBa+/+Jzr1y958/4dD8vIrt+IubAVH5ZNJ/vAdJxwznF1eU0IHaHr6Potx2lkmhaO88JxmgRkLRrLjBhvFp1gsxbzrf46b5hZG8xH//Kkqf4xx0cMiB/xc48K70+wKD5+PAKO0cY0H4MLcp1qfKMxWO8xq3JB6oRaVRBbZfq9+iPoUMPWj4GE9U0+Oc6vF+89EZ28KqvHuIoPnmET2A6BfnBsBs9mCCJ7CMJgxKuPx5kO/vy1z8GSdr/XIoamtZ6iIFtDua4HuSiYcGKVGs58Er4HuDj/b7t2gu5nkhghz11bTKCxajDZkbNjWZKmj2WCGzDektVfYJkTzlRd27cS81gqyyxgSPCemgs5zsowqjjDyoAzq6ls1avA4lMmZjHbtMZigsN5AUNNFZbGsswCVrKh7yUmW1hdC7mMbLcbvO/oup6cIaZMKqdYxOAdQ99L3QnCwqxSAw2bXq6lJEbjck4EbGkGy7VmPY9hrQuXZaFo/XueICHDEvHjEkDBsi972gAQWEGJtla1weDTJrexI8IZI6LdK81YuwEQbUgVY8aMUqA4J+CMMcK2kQGi+P3gnd4Wsk84DNSO5q1lz5KJUlktYhVscPr9mkcMHVATSNMM6hX4PAMpnrJzGqh3fi0//e/3MRf+EDDzU8dTlk8757Xtt0+OfykQ9n+E448KKpzr8j4+PgUoNBz2hx/XroXT91Q58fUMH3H3zr74p09bTw+hbVvGGKUgKYqMAUXFjFaVZq0uW01k9CM0+oJFnVwAo4wBK3nwuegEGVI0zFMVPfV+YpkjFIlbXKZE1FzvnAvLFGnaT4CcCnOKKyXq8c1Xcdron/CW0/81lG+eZnl8qZrpzaqDO9HgTvStYRgeoernN9R5w33eYJ833+29NR8D593JMKucIo/aYneOpLdNN1vVt2aZ7BW9kadpkiLszBtBrpO6XizOKoVXX6ctAq0Yp1Sc0l9zejwlPAdUzkGFcyf29nqlFI1+bDE8af0c50BV1s/anquUIsXwk6JpmU/daNtkZEoi3+uyRN68ec/vfvcNn3/+U7746U+E6paS5DJrMaDkDFnYa8YZcUCPRXV6CoS0NIyUJbHieDwyjhJvVGuhFomBa6CNC1IsWWUm1FpEeqEbS45RrCeqkVz6w4FplvjTLnR41ykaLlnj4ktiiUshWGlKnBpyeXVkXs2aquja5zmy23XsdjuOxwsejvfUaonxwN3tYU1M2Wy3vNYN+eLyAgyM00itgtJP48w0T0zLTK6Fvg+8/Ow1u4tLcsoEL1TC7W7L5nDkw7t3vHlzL01AkIbo6vqSYTsIUyOJWZc7K+baUWrmuD/wcByJyWDdIPFjFGKc6TrHxeWObjAc9/fsH+5ZphlnOy52OzZ9h61C6Twejzw83HM4HNaiI8aohqiGy8str14/5/LyguM08vbNt7z59htub49qEivU8HleeLjvub/bY2tm2j8QQuD169cSRVsNwzAwz7OaWWa2uw3zvHB3d8dhv+f+7o5SK1dXz/j888/Y7XbEJfLu3Tvu7u7JuajmWbSVIPd3v9mx3Q1r0dPus5wzb9++FdPJrmPoxSV/mgSYmqaZTGGZI/M0qT424V2VYtY7tqZTiq/leBypJdJ3jpwEYLTOstluFSDwPDwcKLGsYK0UQQ5MwRgFAUCnnZWKJIEEb4X67M0qwXLOSTE7L8yHkRQrh/2BuESsNgi1FEypZGR/EDDxE3FYlZW+33xWqBJ3K9RhoSSfnLzFoNZWkW0k1c5XIykK1YhxYalRDWVFfuFUMuCsSLSWZVmTc4L3jMcjx/0Dphb6zuKtNAUSfbysxWo3DHT9AM5jfQfOqR9BpOZMFzxd34Nx5FwxVWNKnaxTEhlo1r216KSrFu0UnRVgwRh8EBM064Wn25hspRTxd9D7UEwbPQYBTWsp6/4i2tyKN4ZqHXaVQrKaAtonUzFjDCbo2u4cJRWSlX3N9wOvPv+MX/z5rxnnma9/+zv+4euv+Obrr/mrP/93/Ltf/Zred0zjkeN+vzYclxeXYiDbDTwcDuwPI/080/U9yxyZllnAtpwopq4MhmbaeBI4aIGzFtaneqDW018YY9Zr+uzhnzzOm9AfczwFE/QN/N7naCBNm9O3GudTj2x7oUH2almrgLqwpKTeEgaTi14X5Wxi/PHnO689gEf1ThtGyFS7uZ9II+6cMBQ2m57drmPoLJvB0/eezosZq3OGYszKVDilTp3qqfNhxjn4VcppIn1iN5gz+UN+1FzKwEdqu6eN1nmN9anP74MMvYTtIFQBeT+JVEQ6LBHbEvGdkqSLWSOgMMaJ50FNlCL+BDlFggtSZ5VCWiopLnirvgzIfuWNyBlC6DVGtw1C5P065wjVMsdFWEzV4SyYxhTUpn6uAkQ4HSw5C8lEjuOojIANXSfeBfv9kTQvWFtlKFcN202P7wKLghHiLRFJ6knWhmBtvXO+1W9R1jNj6DcbUhIW3TRN+Jy5uLhgGAZSLatkoXIWd15PQ7G23qeUVmbHMAz0amAc1Qh8ZUzoetZ13bqXrpJbHjNT2u8LIqmVPdcqIFKBQE0VYys+OXznsc6s14Gt5/KZSlUjeEngECmKUcPGE+u59XGnPqFqHXN+T3/MFoKVEsSTmXGlkZHW+/n8uc8BzD90/frU/bG+7Nlr6Lv+Jz3n/yzHH1H+8Iee2LZ1fApYOH/9x7+vPHXIfvrzn3iuevo3o+iZ/mlFzmTDsOtGWw1Cl2v6Q7kFqfUM+dKL3UoLAdkh0gfNui+iv81J/RJiZZ4K05g4PswcHyYO+yMlC+oel0hcki7OQicLoafremo17PdHdXSdFTXu1pgiq1PopzdV+9WK9WVZ1oWn/dzTCJtzpkZrjs8lEa0RFL2VfUTzb8dTL4bzPz9FD51OYFvT3167af5MBW+EsVANonWrVfRqwGazWV+3ba6NOdCK3XWj1oW2NTBLFRdcY04UtqcASlvE2888phzy6DOe0+DO308Dbdp30GKAagVbyjpta891Lv84pymCuP8TO/bHmd/+41e8+uwnXFzu2G57thcXWGskkWGKpCUL0p4KhkQ5Lrrhiy67aCPiXaMqyvfUO4/fbIle0h2s7UR2op4KBaip0YOjpE/oeyeLcVHM4pa/GQa60IlcwDpSFrNRMW+8Z8mJy4tLtrsd3YseyrLGB82zRKfmMmKdh+fiCxJj5O3bd0zTwsXFBZ999jn5TWWcJub5yDRNzHPk6uqK169f8/L1K9UBFj7c3PD27VustWx3l3TdlsMowMfDfk/XB4bdJVfXL3DGcntzy/F4xNBxd3fHm/fvuL29k8KwSDP5C/dzvnRfsOkC++WIpUru8/h4KcpZzDuXeWFaCj5UAWuqUuJz4urZNbvdCx7ubvnHLLKd1599zhdffIkxldsPN5SS+XDzjoeHB0pNPL++pNsMxCVK5raTyc+z51e8evWS7968JeeFeZmYpyOb/hJvDMeSGY9H7u8d9zcDZRnpfOX5s2uuLq8Z+g2H/eFRVnZSic08T7x7947j/sBxPIruvve8evWKGCO/+c1vePvdO2qVe7T3AzllxjFSSsIaQx8CwXpqkgl8LeIz4S1cbAYWlyQhRuUJJRbmOBOGDm8N3XbgcrtZp8uyPmWWJfL+w8zd/Y1GwoqZ2uVFz1aLM+8DxliMC3T9wDbBZGZiTJSkDtOmYKz4HjirU34j+8HKOLAGSfdBGr0sU/d0nBkPB5ZpIhfDMk7Mx4lpHEnx1ESUnEhJNMWfauxSjESSTi51clgK8QysBZEouGZOVeW8VcmIk3XEGCTBQIzMapJ/K0rntdbjXQAKS4rUKmvz0AtLYX9/x3Q8sOkCjkiJM+M0s8yLGueJ6VoYBqwP5CoUfWM0Vi058KKjFulOKypPza2kMyyILz9Ua7GcgJpaDb7r8f0ARnLscVYYU0amX63Icz4o60GGBLV13yq3MGqQXATvknPgnOjRS1715BhH129OALqC7qe9QvavvguUXJjjgu87Pv/Zl6SU2N/t+bv//rciZwCC89Q5EadF9rSq7BDv6XpDmBfCvLDdImyuzY6UIvtp5OHhgXGemFPElNO+thbx1ayTfowMPh7NYp7OYH5Eaff7AIcfe/wYQKFVhLXW9f2vbAW0ZqtqotimhBVqEiaX8V7MSJXVUY0VYK0U8lnhWOun/Ava5z0Nas7/Ta4PBdOKAI3WQgjiE7K7GNhuA0PnGDqN/HVmBccboLH6P5kTS+CpXPKcAdl+TdOEeM641Rw8pVMtAw2sNI8A7fN65mkN9vS/wrqrhE5NZ53VqMlW2yiYoubNA4EcLCYLw65W0f/3fUdJ9VQvxQSoU7/Rb9kbMT50EhNacmaeF5w7st1upFHlzHDRWkLnMS4oi0L9ZKzFqHmwKQIYLUui1iPDUOj7ns1mqxe+1LR96NltdxjjsH7EzgupGP1VQWVuFkfCredfDMclpaUN384ZCO17gJNM4fy7BdkLa60aF34Ce5ZlwW8eA+ytFl+WZWUctONTCQrn19b5VL+99rkUwmqNVbNczyJbVvNFJwtFq1G9b5GkhYjEfJ6+F71fNPHBmDPD+5a+I1fXGWh2NkC0bY0590hoK4LIyZ8OhfXKfgKK1pP8+2yR++cwFNrRztnTvqbWql48n/6Zf4nX/lM//mBQ4cfTOAyY1vA/+eo/gQz/4PN88ufr44d8/DLAY+OORi89/YAiXrWxEqQgaJGH8rO6ddWKpUqUGlXoCVUmsuKAp8WQEY8DcS111GL0V6EWS01mBRbiDMuYmY+RaZRfx+NCSQVvvZg4TjPGWnzX47zXyEbLPM8c9gfGUbqUEDpxblY0V7wWBEmUiKTyaMNoyGaLf/HOa3YszIuwFxoier7RNvrV+UIlC8hjtPGEqp90n+t/V4DjbBNDNlucWxeCuCyry63RSkYMsmAxoo2zDRVWwCPu948ACKsT21IryzRhnZXIR84Q4Swa45QSJSWiiesCfC77ANZC8hx8OZ8mPF00PgJ19Dw0J+u1mT/Thq2IrJcpqCR6mLXACD48el5vHXQ9qcx89+Ydf/f3v+X1Zy/44vOfELoOKNjZ6HW6kJeqbJlMjEdp3FpxUU/FfI4nEMN7LxGlRgzWslLjavVKFJLpAkgYBlmd6xuqP0diShRjGQaJXrNG9PQ+y9Q3pcQ4TtRJtOBxkampV2mE9ycX5CWmldnw8uVLjLPs9wednBc2ux3b7SU3tw88PBzIOa0mSZvNwPX1Nd479vuRt2/f8ubNG50c7Li6eo5zPWmBo52hivv0dthhjOXtuw/c3t8zT1lZHCPjOMmUwhg2QyeNaJbrbBgCu81A3m7g7vEKlVIkDEbSSnCqK5UJS9/11JpwBq4vdvTOcPvhLcs8sdsMfPbqBcOwwVvL7e0t+/2e4/HIMPS8ePaCYehYlsRxPFCrMB9cNfReWCVd8JiaKTmy2fY403N3cyNN6yIeLrUsbHrD82dXkuxwdUHUmFnnHLvdjv1e6LYpivziuD9QamTY9AybHh8st7cHvvvuDfM4c339nL4f2A07ZUYd2e+PTNMs79EZUorc398R40w/DGy3G168eM4SI3e39+z34rfgvQPC/5+9/+qzZDuyO8H/Vi6OCJWZVwAokkX228xvvv+nmLfpabK7iyQKuCpFiCNcbDUPtre7R2QCVagimz0z7biBzIw44cePC9tmy5atRUxBLCj7Hfd3t+z3+3J+Zy6nC5fLidPLC+N4RWvNfr/j/v6G4+GWu7tb+q6DrAgxYs1ICpnrZSbGvNgnbh5QqEWNEv95Uc6XJCuELA4hSgDrFIsCfRXQUgWSLjEnpoRKqegFrLGz7v/tFkIgqDK6VeJIzDK7LAmUFqcEldGZwipKwgoJSeaSUy7LmAhnyTUPYvm2AYxRCu/ludz1+yUJnaaRabyQYxTxWz/jwyQ6NFG0PIy1hTFQPm8WbRtbnBxwFpMKOyAGEWNMGVXAPu892ZdCUFlsU2aCjUPZVkAAZbCuxVgnzhyl+6uMAa2w5DICkWldW2J4XaOEvhujzFJTNBrqirXaDhZBy9rZrgCzUui8/R5LUptSyX1Swk8erTTvHh4gRD7/9JGPf/4ZNUfe37/DFLDUUDq+Sa59DDICOI0jMQZ2/a4wZTQhePrLBasU6qSI10wgoqmaE7XLvyqmb3OpahFf1+R6H61r/evO3vratWnzVR7GPzM//DqlW7799hvCMizXYvujeqy86RrW/cQsTBdjxeUlF5q6TqSkVkChfNbaHNrmi/Ln2shaQH7WQlxyg8JcQCYa2sbR946+M/SdE5vfRmONCAbKOing1OtzvhaUtfje5hY136ijCCJkXbvZajOqKfePiLAW97G8jm5uGxtbMGyb59TPH6MvubBe2IsKRVRC6381YqqhbR3ZGdKsmQkFZJf3iT6JxkwUy9kYPKk0FoxZu9eSj7rSSIv4ORLbuByzNFg8KakC4shxGR3LfayJsIxUAKSwiiQ65+i6Fm0UKXn87BkY6Pqe/b4vTIMzc8hMIZG8sKe0ylijUWw7/1HcsTZ1Ts2Ba5EuAMS0jMsopQTkKsCE69rl/KckI2ihMC2c9at7Q8lJK5A/jiPAAmLU67nNS7dsliVXL2vMlnmbUkI7uzwSmbzkZymtorjiBBEgS72Qs2LOEaWqvppYRNbNWL15RjSpiBKrJA3adawYWa8KIL8NEOuzWX7/G8FjC/xt79/lmd48Y2//3G5fxa+/AAK8Yld89Z5/O+L6T8XNvwWM+BZQ+M+v2/+24/rW9q8af3h78G+37fiDvPZ1Ifmt78kJWIv5Sreq+6md8eUdtshx3nbjq2JtWVxTWfjRZbGqexBWgTWijKow5XgkocpZRhFQ0oEU+mUCYpkXj+VBE5Vc0RWoYIWB8vuieSD+8dkbwpAZr57h6pnGyDzIXHicJclLiGf7PAmosNOGtmkwSjOPE8P1SgqB1jU0rn3l4pBCKuBHWsS2FmTNJLJdFa+VUYQ5MDGtLIMsC9d2xq8Goba4K9TvV4pVneVLBZE1ToCLRUgxrdoESsnM2JLQlKvgTFUPFj0BnVm1BJQilI6EQeHL/LLKmpQy1soCNE0Tbdu+useMMeQQuVwvTEU0UrECBqTqciAq43Oc0cgxWifU4Xrcr8R2tglXCS7b4J5zXgCM7XNS71it1nERkzdevcjv5bR6Ta9MhrwIayUdN4u6JoTMbx+fcM1/5vd/+JH9fseuc0KPzdB2LW3T4qfIcB0ZfZROjyqduvK81PepGhkpJuYwkbLMP8Yk3WHxMS7jD8biygKiMsQYSMETfCDMs4gyxUjIihgzTelUpJSl02Itx8MOrRTn88AwTFxPFzKZtjU0rcFaWZS7rkOZ+vuC2ru2IYTA8/ML4zjy3fff0+8OdF3Py8uL+EYboZ1O08g8jzTNaqMFMI4TLy9n+u6eu7v3KNXQdD3TPJGCAIAheT7+9sgvv/7KdZiJ1VFAS1y5Oex5/+E9h/2eeZrIIXB/K/PRR5Pg59cxcpoCepdEfK9pMa7hdLkKjVMJuDDPIzHMtI3lcOgZhqt0ik8vpCqyp2qnDd69e8fvf/yReR55eX6hi1aKtHnmy5fPeD9xHi6kFIjJoxXcHA/c3jzw689/hhzRWUaELvPI6XnEaElEdv2eftfx9PjCzc0Nu67ht99+Q2vNdbjy/PzEPE7c3B54eHjg9vaGl5cXPn/+LABYEaASZoBl1+84HI5Y+5mff/6ZcUxCr3eWED2X4UzXN9zd33B/d888B/a7HafTVfQJ5plxALTBWEXfOo77nnfv7nCNw/uZ576jeRLRvmlqcc7x8PDA+/cP/O77DzSNKywmSVRjVMQkQovTKBRWa+X50IXirEqypXXpKuuykphC2zdCg3bWgsqM0wDzDIj+SC7JpTTNNehS0G67pSktrIPtFkMk6up7JwlTQvQTtBabu1ysFOcYyMEXobE1JqaUSPNMCDPJe3IUT/KkU0kKtTyvUfajlcR56xzn8wsvzy8k77FaM5xeyGkihllouW1bCnsEVCiFm2sadvs9Xdcuzw05Y6vIa0pCJU8enSgggQZd1fIdbdejbUtCRigWBgOyvus6M6GVfAFGVZGzbaJZ4nOoMVQt4ypC5S6vS5GsNcY5dFFOX2jpSnQX0KsoYi55CDGRvJf7smhrHPqeoe348PDA/+P/9n9H+8j7+/tFMyeEmmRL02WYRl5OLwzDFW0Mh36Ha8URY/YzqMw8jcx+LmOAUgCRpQufU1qS6XLlS06zFsxrgbyuW2rJvUohWnOwvIIR2879207d2+2r7n+p/N+CBJR3/WY+qZRoUCyfRxW3KdnfFoRTiOWjSlLYNc5hjWGc5XpnXRRwKezTnNF5bZ58VZCU81Dzozo+ujRWNGJ3bGDXN9zd9Nwcd+x2TsAEK/oq2uoCKKzP6gLe1fv/zfjndgRiHStdGw9rZ3rj7lByXXkEMlm/bnZs2RBbfYVvvUaVPHJtmgmIqup0b9bFwnLzfCmFcQrXtCWfKGus4GE4Z9h1O2GGzr6INYMiM89rvtRYvegG5AxaG2wrYovTFPF+ZhyDiCk7h21bseP1XvL1xgFacpAsnf/L5SKfPe/pOkfX7vHzzHW4kHJkt9vTNRb2O87FHjOrCthIYW2MXoCMJc8kkbIiRI8fA8650pRTnM8X/DzjS97blJGFykYIedU/yH5ebFdjjAzDsIw6NE2z5Dvb8RdYgYWa7yol42pTGZu11i45/ZaVXJ9hY8yGuSNM1cY5Uk7EJI4O1T5cGCjiyKGNKTpbkYwSF6WqWaqBLIK72tS1p4DuShgw9Z6qTUYoDee8hopyS4F6zfjdNjUrILN9Xrav+0vgwNvtVTz7K6/bxrqvQYqv32sL2P233v4aaPCtOP3P2d+/ZvubQYW3tKm/TulQVFGZKrqxBRBgtXGkoFMieFMAASQh2RD4WIGEvPm98pP6HvV3lwBc6V6mJBMAsghpZbGmw9qmdL3K74GUr1qTVf2MtcDOkCOZjNVVuKZ0PpIcgSQGMvqgEqVIVqgcxEfcK/yUCFMiTAE/R/xURL+UInmh7PoQaRq9WMLknPF+JsZQENeOpmnFL7gUvLIgydy7Uus1WzrjxZJt6+JQEVxjjNj/qLUzXgPVFimtBXQt8oBlQdii3XUflb5fF7Ltolz/Xi0kRbSvWehe8pn9qyCoEkSt0TbQ5ox2dhVO8n4FDCryXwKxiXGx1akLeA1OlR0Rg3Q9t/dxPc6t6KTcC6/HOLaIfxWZ/Evo8HbbBqnwxi2jnuttYhM2+1YFyDpfJvw80HSO/+1//8/cHA/823/zozx/WtHYVrqUcRbWS9vgkxfSTene1acqZ+nwVU2OnDM5BgHIEEpjworNZPlsPqxWmOWsybkKkRBEP0FpS/SecTmPMuqhlMb7wDhOpAS7viUX9oIyuQgCeqw1vHt3T0iioeFDWGKD1iISOE0yK/m7fs/7d+8hJT5++g3I3N3ecjweKB+a3a7n/v6uzOb70pUdsK7hcDzQ9R2Xy5lpnvjjf/1HZh/48vTM9TIxTJ4QE7EqiJN5uLvjhx9+x9/94Xfsdw1Wa5zWvLu/5ftDB//P19d9uF7p7u457A8obRkmTwwzEFBKGDTX84nnJ8vNcc/t8VCESjMff/1VFJ7L89a2Lfv9nu+++46Hd/dcTyeup2cufsQYTfSej7/+xunlGbTCTxPOGN493PF3f/iRxu14/+6eaTihNTIvrzx+vvLbb0IL//GH37Hb7QiFSdI6y93dzPl84uXlRM5wPB65vbvh+++/xxjLf/6H/8rPP/9K1/W0rl2ty0hYZ4q9F/S7hsY13N/fLi4b1+HCft9xf39P3++YZ8/d7ZEUFY+PL/z886+kGOk6w/HmQNO0zNPAx4+/cLw50vc993dHHu5uBZgMAjzWNem//PEf8dPMOEyEkKgktNl75lEosCklCFEsfOXAiw2srFQkoQBnJaCVFMCqQuKLfkucCpPAOvr9jt3xQNt1EhOsAl20cWpM+QtFWoxF8HUZAYhLUrqMo8Ug4HfOEsuiiBqmECAK/XgeRoKf0FkcYJy1GB0ZxgtaB1zTlJgutqxt2zLPZYRjGoney3HkSM6+JNLiNhJLomysEVtTJSKYyxx1cdWxSmGsK65IER9TQXwlnuu2k/EG06DL67z3JJ3Ews5qdLEH1QtbgUIjhjXBy68S0iWyb2J2jbWbqFzEFFchRl13qVhcBHSuVs3Vg11sNJ2x2FbTuwarDD4rlI/sbMP74y1xnMk+MozCOhxnj8+ZjGgoyWjjjNFumZ+2VjzlMY7GORpjscWi0xqDibow/cooIitwUE/HN1PLChZ8IyH+12xfAQrlvd7KXv2VHQCsz8NmbGDbXCoPdLlGBVhIkLW8V53Fz0lELVXZt6pgUAH4tsXIun071xXgHYxKGJNpW8th13DYtez6IsrYaLRGxPuMMFl1LXLUmidtmQg1T9pqyqyvW8+rgEAyziOgimgnZJU2r6nsgvxmPysjquYXK5CwfkZh8ay2l9uR1yo+KMcqa1VMiZzkXEqBqclJEQIEL4BZzSlqTp5yErZTSGQv+xnHjFdqyVOds2hbgRcppq21+DCLPhlqMcqRUWBh/YUQSQHatkEpeHx8FKvt6Pnw4QHVlmI+SfNqGi4Y50Tc1xpeLldSCuh9xzh5LsMAqCXXrMLRvgA+cs3kPMuYRY+1lqenE8M44r3nAPS73ZJPbnNgYSpVMGllptQRWaXUK3HGLXP27fVsmmZ5TiqgACtwXe/z5SvFwkoATbnmymAxpZFaMeyVjZBixlphT5Mk3hglY2PGCms6Z9F/yzlDdTYyYllZHchktGV1PnsdAla2ldRwa1wpYQER8tzEg/Kn/FwEIP/a9jZGVZD47ff+e23/2kL+W9t/z+P9a9u/SFNh++df3bIsvK+Bg1QK57wUQwIuVMqLBN7yboCSoj6X36075vW86YLIyGovBQ0Vxa1jCTKaoERIAaUMRje0doe1rjx0VY1V3r86JlT1XKWUsMhTLt0lefilw59IpIWtELMmUzzCySQFThmyNrQ24I0nKA/ZkqOCJAHXh8A0SRdOay0+vxvLmJRE8bfvd3RdR0qJ6yQU7GoRU20lTSn8t4heDS5bgChGUdZv2xbXuk2AXAUGtdavuvRbSlW9XkvRr1bthgUJ3dD3totmZRZU5LWOXWxR/LAJ2jkmUlPsEa0EPOUs1lVq7rQAIX6D/IcQsCUgvRJGLK+tt1aKae3Sp1QUwPXyGd6OO2zP4/azZ1is4d4K5Xyrq1O/V79fgYutvkW1CaqL0WJvqTSzF6/2cfL8+c8/88OPH3j/4Y593y5MhIQI+LRtK+MQIRKmidnPxBykUCmLm3VWEvYiCCmuJUL5c62TRa9Q5SsqnlIsHSQri41eLap8zMxRZvXEujJCOT8+zMxl7KbvWlGIV5oQE9N8ZZzEeeJwOLDb7WQkyAmA5JzDuoaUIl3XMo4jp9MLz89P3NzccHd3Q4gz1mqOxyNai26BtYrb2zt55mbP6eUEWOkCkmm7lp4GrTL+y8yvv/zKZRjQxtHv9jQ9nC8D1+soonNEUVBWiuPxyHHfktPM+fzM/cMDu777KkT6IPTm3eGAdY5xmlCFZumsoXWGFD1Pj5/JaaZrWh5u78R2chiYUqJpuyVpePfugffvHrg57CHNOKvJyaO0xWmNUQZnHD56pmHEas3h9paua7DG8v1374lh4HR65Ho903eyz5QCl8uJaRroux6lFMMwMF6v5f4UWrrtWu5ubnn3/oHbmzsulytfvjzz+PjEjz8KIDGOk4BHTaBrpQuVCdzc7tl1O26OO25ujtze7onR0zSGthN1/75r0dri5/IcpsTD/R2oICyUeeLlelrYKB8+fOD25gbXiFe694mXlxeenl44n078/NNPXM/XkjzLvKfRdhEotNaKuGlKRay9JGOqCIYaA1SwUNTQnTNoo4mxgAlJRhySkmcIo9gdD9w93LPb74g5MXuJUT7KuEstPHL+OhlSvJ6VXUHzNUaXoC3rr1SYBWBNZB9JPgiVtHQ1rdJYDTmLRkDKmRgkUW2ajsPxBkPmcjkzXAdxNskRnaRgUrqhbR3W2WLVV9Z+JZiG1sI0EnOIKF38lERgsCiuh5TQxmJch7YNru2w/Q7XdChtARG3i1m61sYKe8E2DdY1KG0ICWT2dzMx/4152i3t+63+z5pPLP+g9jFqLrD08rMks7kOTSh5TecaOuswGfx54DKMfPrlV7786WdePn4hTZ44zbwMJ6ZhZLxOTD4wJVHWj7EUC1lhWwHbZFSlfK6csRR2gdKljSJFdQWIN3jKcg5qF3QFfsvaXov/mqr9Cyi863n7y12z9TKI5rAAAQAASURBVHi+1c/7S1tpDgEqie1oBUdUZVvUvLT8RlHOEEABjSvPai5uKsu1UlpGj+QAi7vC65HP7bpet5q/iOOLonGG/b7j5tBz3Df0nZG41UoRJO9lRIRZa7S2sGF8LuyhTW7xthNaDnEBjKQ7Lc+FqoVamW1fcz1Zy4XJtuYuy5ndAAzbz7p+zlxikNwYWq/73gIRxiRi1OgYiaGM22qNMRllZRzL2bzGswTRKIyt+YGBKMBmzV+rQ1fNvXauLbWBWj4/SkBbUiaquDS/ajc+p5GmcWhtEWeiluv1yvV64XIRvYKmgJ0xeqbRY4LYHztj2bWNPN9zQJHEArkcj7VWclWhFa56Y6UJE0IoeXrPNHlm74sm1FXszytbjRUksjkt4Ei9jnWMYdv4gzoiseaB23u0gi7ba7sFL7bXeJvHR1ZAK1FHdSjg6joyk7OIk6YUC6sMUioxaLnnav6uQNUxh1I32GoXvERSci5ONlnYMRUQqM8+CozIp5XXvM6h18//+tmtLhbfQjK3IMzbZ/6fAhX+Ug38r4EHvrXPfy048H80uPAvGn94S+PYBqTtlhE9gcomWG+gmphJ4S8rQ13N1p9XEEKcFsrCkqCYJ71JuLIAANoUJA3k5pJ9p0i5oWW/WmuMdljb4uwOY6TLI0LegRxXOpcqIohabfZdMJCYAzmJR69WeUn4CignwEOKJCIqZlrb4DQYLDobdNL4ITCagWtmUTQfxgG04nBz5Obmhq5xgspGj7OGpnF0bQ9KMQ0Dw1X0FaqQCvm1avD22tVA9TYY1YBcWQJbh4PtQpdSWoCK2nVEKXS106uFNTIfq61B5UQOMsuYKefEV5ughCvsAaUUqeg8qIx0YbQhxxJYY1q+jDHoaCSpMKLoHcuxVmQXeC2mGMXKSAsmVMTQJGptY05OmRQiAV/8pNe5tLcqulvUeMtioMxPb8/dlr3x6ll5lextOwVxOad1QajvU6/VEoi08K5jzDw+PfPbrx95/je/4/72D1itmAeZ6RYAzaGyxinNmDVzSOQARhmZXS6jDK4Vb21b6H4y2aMIZT7ce4+fR+w803WdgCdJHCRSrIrqhsbNTD6QriMhi22nVhrjLG3TsO81HA9krUhR5rir04SxChNlvCXliA+zFBNW41wnTBmticlze3tEa5imkcfPv2GU0PQ+vJPC2XvP09OzgHHhiDOWfddx6HdEn1DG0e5amtbQNMI2cY2h37WlUy2A3v72pnQUM5fLtRgCGp6envmHf/gvfP/hgcPuR2JxZzkcDpzCzDtebzI2MHATI/t9y24XOB73oBJOW3Z9xzQNnJ+f+TJPvHt4oO16dvuObteRlVD0L6cXbNPQdx03x6OMSpXn05Z51f1hz3ff/cjN7ZE///LT4j5gVObp8yec63FWc9zv8NOJOAs48nd/93sul0sBHkXh+fRy4qeffmIaBg6HPQ8P9zhnmP3Ifr/n7vYOa1uUmri7u+N6HSCL2GxK8nyqnLgOtozRzNzcHDkebskJPn76jRBm+p3jvr3DNWIjmmLm6fmFp8czWlt+9/sfAMU4nvnt46+czy/E6HFO07aW43GHawzDcOXj+cr1MnC9DlwuA+MwQ3Zo02GdAC6i46GR0TUR58oZApmmFHEqC616tetKGKNpGldGBCpboI42lJEI57gMA8lo2r7jcHODaxt8cVjxpWCUnKp0Ljd04LoJmFGKxCSjbsropTDM22RLqYX5kHLVTwgSm7TBNg2iwVVscrMvo2QQQ6BpWo7HA1pr5nFgHMRtwygRy9UWmla6guiSfCpTivw6QigJoFEarTKxrGM5C3gxDKNoWbQtu+ORpt/L82Qcpu2xroEy7qCUwmoN1uJMg3FNGUEorMayLksDIa3FJ1V8WcT1TGGiZZWJiJ1vSSOobQRJm4XWm8u/M6LbkAvKEFMiJBmby7mCTYZ909EYy3wdePnyxOMvH/ny60fOX54YT1d0Bl/sT0MIYpUJMj9exsrqmqxSFkV6FLFQ6KWBkrC6nI+CIdQuff3MSwNmu8YsnXdKsfuarfGv3b61n1ff+xuYCsI6kVEGKJ9rAUvWzqSGRbCxsohMuVbWGJq2wXmHTmIRu6JCtfNac9Svz0fV11oKjtL1DyFgtaNvHYcW9vuO476haw3WKGEwWIdSiNODEjBBlzHPt4zOt9u2YbMFHaCCdNu8WtgYdUxSCu9VF8poRc5r7lD3uWUsbBmV9eeqsIVjLiK1agsqbK4FK71bK42UpBvmh5KRCLGLlRgqYxObuiFBLDnhPM0Ml+uioTQMYs3rqkBglpG0vtsxXyZpBm3qgVrgb8UMjVG8e3dP2zphAY0j09iiVVdsRbXY1EbP+Xym63f0XUfMmmF4hhRpGivPP5BzFGC1WGtWIVurK6N4AhJ9v2N/2JNRPD8/y0jC6cR+vxcRxjpuWoGikmNqHVGslpPbmLAV8azXbWuJW4EIuVdes8vfblvmwisQoogNV4FGrCmxpxTupc7wPpbrIeBrTrXeEnFGGX8wy71SWS8LKJC3gAflOGLJFVYnOUUd+fmadVPv8+3z8Pbn3wJK3wJ4r773zbP1NfD232J7nf9/vf1L3+9/BFvhXwQq/KUF6O2JyUmRsio312t0rN5E39g7W3VPUftMsDAbyo0lqyF10QQJtFUJtwbUFCvamgvKqddug7Jo5dC6QStXtA8SMQhdS8YcCjVeG3J0UAADUoGMkzAgtBLrlMKrK58RFLFYGMq8o1EZg/hk901H7MJCbYTVKkhrzW6/4+7+nuNhR4oBH2YAmsYVbYNafM1L4QwZYyxaO2zORQRHhApzkg781he5sgKqwI/3HjUJa2AsdK0asOpoQWU1bH1yqwNAvbavrrMxsLFN3N4n0QsiXRN0a+3C0Ni+b7XHW8CBLPQytMLPnnS5iM3X5n1dmaXcAiR4TzBmUYuG1R5SbYKbKt+PKWGSzPyrDf2vJgHbbkJNDpZu2Jtk4S8Fu1eLPGuXsn6vjk3kXKjUZR/LSEpG0PRStI3TjLkkfvrlZ/785/d8//4dd7fHheUgmvAOksYnTbABxST6G0mhoyTb2ihUElX5nFO5Fk7mxHNC+dLlQ/E2uOeUSWkFczKZtukwrmPn5/KIJNC5aFbIAqqMZpo81+vENImLRNuKt3Xs09KJjSlhnag+D8MgNPMYOBx3RYDxQoye0+mZw2HP7d2RtnF8eRy4Xk8MwwWlYBhGyDLr+N13O2zTgDU4a2kbxzwliRPmQM7f0e96fBT8ZpxmZj8SosfaFmNl1vlPf/4zf/rTBz68O4pPeetQOnM+vXwV7cZxYho/c3N7y+3dPU3TsN/LvOl4vTLPguArRZkJPWG04Xi8o+13DOPIL5ff+PLlC03XkVIUiy8DOUh3Zbfr6JqW25s72qYnxsz55YXffvuNcZwAxfUiCvsk8H7GWUPKgXkWMajD4UDbtnz//fe0Tcfz8wtd15JjpOs67u7ucM7y+PhF7gG7ill99933pKg4nc6EEIsCtoiDDsMFiGijsE5Rbckgsdt3vHt3y8O7W/peHB0eH1/45Zefefzywu3tA0ppLpcLHz/+yjCeaRrH+/c/LmyBEGfiVWidxqii/5KYp8SsEkpFGtdLzK4yBVCSX0WMwqyzroCxOWFYE3iJBUIy10aJSrrW5TpYKWCtQRFxaNT5xCCKhaDUOq2si+hkghSkoxWmiXFKQPPqnlF1LrsklcaZJdmvMSQr6UrnKLaTuXjMy+xzRGeZDdZI91ccPGZQgaZ0V2PKxcKzFSeUp0fGYSCnuOiTuDI2oawlZZnrd87Rdq2Aj0UkOKWAKLcHgo+F8SRq+VmBMhrXduz2B2zb42Mma1s0EgyUUUSjRd8gGY1Rtggy6qV7r5Uml/hdkeKlsEm65CJyjbRSi2aFonTxyxqQdS72u+vPQbQv1CYea12bCCv7z5SfXU9nTl8e+fLzbzz99pnh+UQePV3WxBAlfkyTHEMR7WubhrDYusl7T9NECIG+73GNQ2kIMTKNE+N4xfsZNmu7yRIzomKxiVM5ryQESrdPrQD2tsv335Kl8K1ccUmR/plvozYdU120rqRpIZtmO5ddwH8qoKdxRtMZRRc81zAzp1REOIt6RG1AoZapxxVQkJ9t81d5xmpTxnI8NBw7xW7X0ncNrTXyeJvScdVV+NvKKJAx0vzitcvDls34dqxyu9XGQ/1+FchjU3Cury16WGoFILZF5hZU2L7n631UbYXX52bb3a1z9EZoSThdhVBrc666oxVGldIY3VALy5QSOUasVijV0LUtrXML+zalyDwHFJacCmsyJrqmwe5KkR1e25KDrFtN00CpQVyxQ1RaYbQj+ERwAWdFLFm0qSTXnr2h6Vp2Xct06LGTJWTFVHL05fpojVGbAs7oJY+f5xmlDLv9nv1+T86Zl9OJEMKid5C1WtYSyr0u/xaHuO098nbMoV6r+rUIQcZVS22xB98ALdV2soIUb4vrBfTSAqCkFCAoUFHYJ/X5QJcYq8p13jqoKLSqQB0F9K3aQa8L+grmrc4RpaGsTLl3gOKuAvHVMa/36NejbCtzgb9KIXgLtC3r6Jtn8L81APvfc1vP7Xrs/0dsf7umwjcObJk53G51vdogwbIwbAru5YJv/wTpFNW/Ryg3LqXbIm+V6622bOJtXYrQSpc0FB/xOntWb3aFMQ6jW8CQUp1PSgSfynyOzHyRrTg3lFkwCZZV+0G6Hrk4QWQSKZbRjIKopqikAzEHVExo5L2iLx1brRea1HIjGMPheGB32GON4ToNkogrQWhF/wEysSxw8oaSqMnDKAJFzRJA6qy+UZbGNrSuo2t6jDEiGFMUZWc/44Mvwfw1irlc3lLw1+/FGBdaWP351pKxfm+lDZZuSxRbR61FBLKCHBVkqMDFW5serTSuaXBabMDmaaZGMFVuMKXUkuDVEQhbAImt8GEdrbAl2bRFNVhGLQIxGRqlsPr1GEm9VtuuQ/28xhha5xamQj1H22D/dlsWeTbBCyoEhlGSjC6Bv1NYLai2n734tyPClSFEfv75V/7jf2r5/v07+u7vud3vMVozXCdiyhhrCUajChhXBcom70leuq8miA+00qCMEkCraYTJE4IIEM2eafb4WcYfVIYUA+M0Ml6HQmE0uAZaJ6M8yihSClyHM8P5IsVauc4pBpROIs7oxO5U25owZaZxImSZw3e24enlhXGaaJsW6xyuCBoqlDgw5EhbAKbGOW5vbpimifPpzPnlQtftePfuO+7uHsAqni5PpDQuNoPRa1Lf4Jyh3/dchonrHLhcr8x+JCsZezJYQDOOI7/9+hufP3/P7g8/yLgAonD/dnt5eeESMj/+7vcYrXBO01hHYw3XFDidJ9qm4eb2FlLEKKE1Hg47mk5AhXGcuF6uxJy5Xq9M04jRLcM44P3MYbfj3cMD3W7Hb7/9xpenz/zpz//IL7/8yjR7ximy60+EkNj3e9493PLw8CM5j8yzuMvs+p7D4cDxcKRpWh7u77l8d+F6vtJ1wooIwRNjQKkWcubp6YWXl2eawiY5nS4odHHxmJnHgRAiTWtwTUsInikPtE3H3f09Dw+3HI79Yv35/PzC4+Mj4zgw+5FPnz7yy8+/8vT0jJ8Hfv/7H/n9H37P7e0NSsN1uHI+n+i7hq4Tu7DzecC+nMlJkvy22TFPkev1ymW4klKicw1aG0IMeD/SOAHTMhkfRbRKscYAeZ4hhpqoyfJlGidjJdaSU6RrG6JVMAmoNs4yNqO0xllHzDKj6mdR/U/es9UMqpskrAXwrOJ6ai0EJHbUoiWWjmDthilc06CSghCkuNxYEWqtyVEKbGvEUjL4wPPTE6fnJ0wp0rRWwhSyotyujIwWij5DcV+Akj2WIjYL8CfaJRFUwrqGrhEAwrY7VAHAU/mdOsaojJH5cGPQzhXbTon3kgCWxJRa3NTzVvQuKnGjdNh0oTCo8mW0KYrkJQlT0jQonk8Sn0sOUjuwuYAYdW64MidVhsvLifOnR7789pHL4wvhOmILk1IrzXWc8eNE8lHm/q2sLyooGjSznhkLmLCK900CwuTMMAjj5nq9FncIuYaVqbBZVMrnZj1uVrbCBv5fXrMAK+tJ2+zv7aL1+s/67q+ys1yBsDevfZNKfou9UF8jhahaAITte9UiVVcHLyX3hlEatIjJZWvofIM1hrk8o0uSnXMRNVSl2VDPz9tCQmgwcmvI/d/3LYddy74Vlx/nRB9FGwqT4HXRJCwXTSrrQXWA2bIpt0Xk26ImpVxAzPU8xBhXgEWvQqO5NANyzoRc4cvXo1P131uG6Ved2LzcRq8u4LYQqzavIlZeRyNeAxcUiZcYcxkB0UVzIZFzQBmEMaYdoOiahqZpGAZxP0kp4v1aPIqjWqZxLTklgio25AUUiCmSz8IU6PseY2UkzTnD3e0tYRY9tHmeRZ+lXGNrDVmJpeVwHeh3R96/e8d1nHg5D8RpqsGJtmlou2bRVQpBrqlSr8cPpmnGuXYBFsYCKHjv0c6uTapyPdRynV535bfbNuf0ZbSi5q9vRyvqOlXz59oUrLXbFmzafoWFIVHqpyj8LbGsXV1BRA8hiwsTeXleYizsUl8bTjImqKrl+OaekhqqOECUnm29Des5UaqO4vzlIvntPbywy//C+MMWVHt1X5evvxlQ+BfU7v89Cv63gMv/Udu/QFNBuhspZyize2JLyFLQCWC1Ll5apWKlw3IzCXi5IkkaAQFkrrUGxUTOQrdFIUlS0TCQnxWAoaLJGDQWoxqsdiJaY4TCShYAQKweCyqtjbwmraKKOdYSbn3QjFKQkwjVkVdQoXYGitBcFVZJOcr8Y8rFIaK4MKRAmmVmtXYifPCloG44HqWb3Pc9Smv6vkMpxXUYSudVOkT1eOX41oLwNWVPCmfXSEIsM6ZyRawzpfgygtxqRYgQ51CK1iRq0ikCBcksc7Y1mKcozgFBBciZUECFes5qsb6wAJQwB+Yyfx/LGEIOopGglDAOmlYWkpyl6NVanAm0kQVIeFWS4CWky41SEKMI/SCJntJKfNddxpYuRAyxsDUU2VpBtqNQgnNKxJIHa61F1Kx2DJQqjIUaBMs9omug0WglYx7WuAIqaA57cTPw3i9CPksAyxu16m0Sm6ollFruQQFUBLFNSSi31lpc02CsZZpnZj+jFLhWLPwiiZeXkZ9/+sSf/vQTf/jhe97fHkkuc80TIWeUakDL/dB1LcYome0OoTBxpFCZp4GUA0pnJg1nrbBaEjRJQgMqS1ecHJn8LI4R3jN5T4gZaw3Ji/YHCrTRTPPIy8szwzjQ9x1725LQYCxdr4sdqCzMjXPsdj0pZ16UUAgbq9n1PZmAvSDMqBBQKdMU2n9Oir614hHuHLe3t+x2B+Z55uXlzOcvz0yngf0x0HQ7TKP47fPPeO95uLth1+8Isy9z05mQIk3fcEwQk+d8bZj9xDB6YhTF6sl7np6e+PTxE/e3Oxp7R4qBrrCRtttw9YyycmGtIWZP0yh2u45p7LieL7Su4bsP3wFii7rb77m9uSFlGb8Q9wmLUoZhGHh8eiSnPSnNaJ1pWsfDuwdQDf/xf/0H/l//8//M4/MLL6eRcfTEeOZkZjIJ+8Hyw/ff83d/+I7OZn777WduDjsOhwNaGfw8EX1kHkYaY4mNo2tbvJ+YxgGtwTUW7wO//PaJp6dn3n94j5CEPG0j+hfhHDhfzzJ33O/RxhJCxOhA1zmOhx1Ga86nK36ehAI7jgzDSNt07HeZ3377xPPjCyjF7/7uB/7tf/h7fvzxRxGljJF2t6Pf7dn1B5xzXC4DX7488fLyTEyZ43GHuWk5PZ8ZrmfmSQCU7CSBimkiJV8yG0mYtMqlO55LfJQZ9pRhGgM5jbjG4hqHaVQB+mT0wXYdO6XwWsCLOE3keZaVLyMOzCX3d0Z0SZpvZCjzPItd29JlkkSrJo5LJ0uVItYIwGBwkhAaRQqZGGeCn1E5SkKvLFkZhnnCGst+t4eUGS4nwjSQg8ftGhpnMWSUgaRlTXFK7CJrERFmvwINWpXnWOyK5+CLvaTF2JauP6KdA2VJqegJlAioqh6SDPQKa0GJX5AAthKnMuJ0UKkPqWakWUCBvO2Wplr05kVjQKIta/WNjEnY7GTfaQUuqhVaLGAM2pQmhThmTJeB4cszl4+PTF9OqMnTFAZF1sUuNwWSypi2ANVWo5WVsJsywWcBtAv70DWOputoXFMKkFHEnX0Si+oUCTEIsFfX+lq8Z+mG5pK/SfOjFtQlc1JGCsMkBSIZyWNKbFLKrPushf5fyxO3+xc04+1PXoEYGRlJlKPZvEkGpRE1LCW5WHVqKmRnzPJVxh8ykKV7rqNoIjXO4LXiWYEHQnHlWgRXM8LmqJ1ZgaYoXJ4CXEAmoBCq967T7FtF10DbKKwFZ+u8uID1QpUvDaiSw8q5iAugUG2za0607TxvGzNVZLy6DW1zAq1lzCMXBk5Gnv8KLlQmJopXrNVa2Skq46MAlFRbW1UhhOU4gOIusQUeZJ8ZSErGCKqdN1QWkCouNMgocQU2tIyLaCUsMK2K4KTVKJ1ROhF86VxnypFamUDO4iSgTf2sCqVEayFNiet1lGckwX6/RylHtfRUZiJGj0qGOUJKqrhTiDDq5D3TOGPtxP7YoUBssXXEz8KWsEbuLZQ47sTgySGiiwV3LGK53vsiXmjZH/bYTS6MUsKELvdIymkBOJyFlEtDtoBECrM0t1K5X+ZpXnR+rLGrpkSu+h9hYanFKAy9nCWkUuICrCwu2FiU5iwisEZqhVRGkbUyGGdoW1vOfSxAmbgIZS2sb3mUZWGrbAtdRop0OYBaN5GTWDTryirbWI1qzXbkfQs4vt4q8JfLa74RqTILyLAFUL/af23sqddf2/ia17/8q7e/NgHwl7a/9PMtYPT2Pf6pff5rtr8dVJCIKzPyy4EVlFOXToCiBNMCBigBFnQJzHVhyWWhkDGEphTGkogsCOem+EKVGZsyU5NyWpWyUWic6BTkFqMa0UnAAYYUJWzWeVmlqr1kIEZJqEEJQILC6K1FkdDdRJyq3HhZgmFWVqyzlF5EsVJB04TSLYuaNZpsNF6Bj0HE6pZ5eZbxh7Zt8L5bivPL5cLlfGa4jvLgO43XEZipNKcUKwq4dtqttRgrFOCUAyEGUImmadjtRJjSNZIw+ZAk2fPTK4R8ub7yoRfmQIqJkIOAAuU6hBhRb2hUdbGsgEJFxNfOy0ycPRrp9ozeM80Tu91ORiwa8TqXgJPL/SRPdVKITVAMohy8pQtqUDETvSdWnQhridaVe6Y4Engv1ODNvFrd6r1LQUxjSARV0ORU0U+1BF2j1Ua4TR4UUbhV6JQghMXyTKUk1PSC1FfEeTmGwuipwdw60U2os7cZsM7RtB1KG3wQnYFMKS61I+VATpbgNefnM8PpxHjZAxHtYqFDR5x1NI0h5wYzSaIVvaRUtiSZsvAKeyAjCu25iUVEzaGUI4ZJrIaUJMA5g7IWtGUaZ0JITOPMMM3EKBZSs58ZxxmlLAnDFBI+SodBa4XVihg8TgvD4HjYy/OYE1cnQo37fct+3+Nnz+U6cr3KcUgs8mjVih5Ezhz3e25v7xmnmXHyWLdjnDO/ffzMn/78M7YTp4AcpboL3uN2e7q9WwT3QrQ03R7byn6bztL8+SP/+OdHxjFgjWP2nqfTCz//+hOHvaF1mpubPffvH76KpyFmRp94ennh8ekL1kLfO7q2wY8TBGibHY3riSngnDhW3NweCAEaK3RQAWPher3w/PyFxkVca7i7F92Ipm0ISaFM5jKMPL9ciMmRsuI6RDQDh33PYX/gh+8/8N37B8L4IzeHlvf39xhjOZ0unF9eUBhOp9MyD35/d8swXpimgbu7O25uDlyGC7/8+pHL5Uq/2+GnifP5JN29fYcqHfPbuxvu7m6x1hD8XATFPNM4ErxfxrCu12FJkHISVtFxf+DmcOT+4Y4f//7vePfhHTc3d6gsYq3TONN2O7qmk2Q8Cp2/agR07R4/Zs7PzwQ/YE3m5vbI/f09iszL6YUYJLmZpispJ46HPc41xJyY5hGNrBfiGDHj54BrHK6JJCXdt91BhCcjiqbf0YXEHBMqePAzNiWZm/eVcSTPkMlwit9Wrd56kwvIvXX+iZClyNBaE42CaMgWAsKYS7kUodGjyejiU+s9TF7jXIt1HX4auJzPkAO71tE5t4iroSkU+4xFGHgVoA4+Lro3xjYYK93HUEahbOtomx7b9GjbyUhDVviUBVjUQhFHW0m6VSmKUZC2nWOW9V8pLYLOShoESyyvM8Al98hUIEKtyxv1ZxtRvqyxZQFIxNI5kyo35lASIaSAVVLU+uCZzmempzP5POJCxilL1okpB2JOhBzBKtpdh1MQS7KdU8Ygow05ekgBconRbYtruwIiUTqrMr9tbIAIKURilv1QAe+3SWXNzaqCe5axUqM0ugA0CwMglRwuK+nJKNGV0JtGzoIy/FONsC07Ia/8m1oAq+336mvl1Bb9HbXoIFULalucFKT8V+is0PWS5IxKCp0CDoVzilkrdgompZDMTEFpktmcZWHPlHNjALEYR9czIp/d6MSu1dz2hkMHrcsYKwWaKvahWv6xdDqXApoEeW0wxBDWr5LLvaJgF62ONSeT+1XyPDlPKSWUVQJapdWNbLnb64kshVBtECW1joss3X+keFOJwgp+zQdecvE3DArq8SINn5iyiGLXkVEUIipZHrg6hlybigp0juQQJM9WMmLUdAZtWsJcCqRUxlJVZaPIsYgGlCvPftFSyZmYwYfI+XwFDH2/JytHSiMZYUupUkincmwqZZy29F3DpAoT83pBaU1jFUk5NGUsyU/E2eCajq5rUQrmSRppuYCiMSdp7OWEyhFtxCJyGWmN0uxSRj5TKgCmFoRFNMWsKfeANMEUIlSrtICQla3qradpWqyrMZK1OWpWTY7XXXe5hpUBU7eaj4q7jKVxwkicpgk/e0IWq+JYvm+0FQZOFrZ2oIxKlMZgLfRjSPhl9EKCQ8oR0SYq8NZy3GUkQkvszVmtaMImsEih/HokWf6sn9dIHNsU068BhG8EMKU2DKu1HljCXfk89Vn4yyoM39r1dn36lxf42999y6j45/7ef+vtbwcVhIiNnNnX3Vb5GFrCta7UL5abG1ZFZYVZQARrWpztBA3PijrOlXPG1FSi7CMltwmuxcqmBFKDEw0B3aBVi1FOUMssdlbkctxZWBEgiUXKcUHnlVlB9ZyKKGBZcNIS6GtghRwTAVGorZ1dpWqXRdBLlcEoTTaGuJln2xbwWuvFyQEELa2UpmEYyyyyLLt1Vqui2bVIr0lmBRXqDH0dbaiiNXXEIMbI5XKRBLwI77292bfzfVXw5lsiKWKnGQiFYgWrWE5lc9QxjIqexRCIrA9DHdFIKQn1fHYiAMbq/iCLoaDEs/dSYJeCqnbuTJm7n6dZ6HGN9PtkXlXOd9VneKuGvO0OrHNaWebLfVoCYxUOTUWoB2WxpUuRykzsNE0o1rGHGtzf0g/foolbBLaMhULpn4g/sKVtxQJVKIFzQaITKglLw5kGrKbreqxxnE5nfv3lF25uDzhriDkTUVgliUiMihRl/ts6Q84i7kSOxKQl+SrdEaUTi74JlONpRf88iIWiAIPQNYGTvvD88iLA1SzX1+JobENzdDStQ2sIMTBPIz566TbL4B3N8bjcezln+r7DtaIA3jYt2lh2+z27feR0uuDnKM4VKqLIDMNEDCJM1zYt3keCH8g5Y50IaT29PPHzT38mpw8cD0cyQonfdz0fPnyQe1mJE0vT7UW8U1l2xz1N0/Nyjsz+SZ53EueXF3795Rc+PBzJf/cH+q5j17qv46lSTPPMn/74J6yB3//hB77//nucbbm8jGLTlBRPj8+EMNE0dpnht7aIdZXF0U8Tz0+PXN4f+O7DDbvjjkPfyUKe5Doeb264uT3yy68f0VrzcC+6BNfziZQDWovAVIye9x/e8fDuBuccp/NZqOshSPKQMy9n0XewjUPNGh8D77/7wLt39/zH//i/EaKnaaw4Mjw/cb1e6LqW4IOIO97dcbzZL+NXRosN7vPTC6eXM7vdnrZt8T4UR5d1BMZay9//vTATbu6OtIcdrpPujMrQtw1XO3JRNQlXHI972vbf8P6795xPZ4bLyOX8Qsgz3b7l/t09333/gf1hzzSMaKO4XM6iLRNTSW4sShvppnth59hCN/bel+c/MUwjw3Qmkbh7uEFbTbff0zUtXd+TxpF5mhiuAzEE6VKXWC76JZR86OvFXzpphboKRfsiLjG8jo9ZY9HFTivnRAyik+CjzB/HlEoBIZavYreZabqetukIPhRdnZmcPYedUIhr7FMI40hv4histNyQEA92k5fa0zQNVikZVbId2jRFUyUXSQspwJxrUI1b7CippyLX0cPSUc61HbDSzCvIsM0b5Li+RV9d17LaTd0mZ+WIVheN0hnOSqFMgZSUUKXny5XLy4nr4xN+GCEkWfeVsMtUkuJZgYzutQ0ZGKeJMa75hULWGa00zimJOW0r5ymUee4kYyZGrwKdqsxAq1S7aWv7Zvk89dwoBEgyStg3unaI5cxWaznFtjv3Jp8vi1W1ZYR/Alt4BdqznEtVz/HysvodlqT+VWGrShZqzCrQmFeRyiX/zxmVEyopbM402tA5h46pFAXre5LXgQdVAKrlg8sqDjmUzrRl11p2vaPvnbATjFoEcaUBVrSXENBmOyIpI0mRMH89CrllM25zqzU2iDbYNgfbvr4yH7b3r1DHX8eRbd5TqfLqzXMseSqv9rX9+Zofvb7qNRerx1zzUtiI6VF1JlYWiM4irFnZr8ZUIWdHcKJhkENknhVeA1lJjlIuU9c12GgZxhGThZmANkUvJnMpIHjb9aILhSPnNa+x1pXzF1Bq5ubmBmudFNHeC4sly4hRHW31wTOMIyEm+v2B9uaGaQ5cr4MwAshkv1qE55yxxr3SIqtjC0teWK9NFn20rSZC1XKo596Y1w5u4zhirJXnW69M6lX/53XD8FuuB+t9tmo9bMd+RRNJ2AoxCJih2vpe8qikUpvJla7jEhJEZLStHsM6EmpsdapTwlB5BXxI7BXNkzWmyd+rU4S8JpPXv9fPuRkjXMcb1vt8vYeryD8Con4joP2lcYL/3gyA/2/Z/nZNBW3ROpCzKaDCa3SkMgrq99eg9OakL0iwxZgW51qUsoQg7APYimys71FvqnpNY1wpnypVV4dGgAUtM86qaiOoxWhIUCsQwMHYshjVZaXQvlQSd4csHu1GaaGFqTVxEuRNfHJrgNfakjZCLX6eF2vD+lUt+LZzdDlLh62CAtKhu3K5Xhbtheo+UFkA9bxUYKKCCTVo1c7VNkDUwFQD2hZ0qF7Y20BVi+yt1sH2mhhj0CkxRwEVtgyH7dxWBSZ2xaM3p8QopMulu+BjWD7XHCSQa6VfIazV7nEZISm0yDrDplHL+algTdesn6vOlW3PyzcfjvL6lFNR6I3LNajHZFQFTEQBXT5rXBLNCmCI64J9dc7eAhrbxWJJuzYLgFxj0TXo+w5jNPM8M44DIXhhZLRC3bNGo0kcj0dub24Jc+CXn34hzPfcvXvA1BGR6OWzEUBnjFU02ZG1KorbFmUNOTtMEVkPheUQUgIvM4rWtrRotJkWMEVAxEi1SOxbR9O0aG3o+lbQeiPnOZGKyrOM+VgnLI4UI7tiYfjy8sI4jjgnFELjNOM44f25UK2Lg0ihMN7dPNA0lvPlwvPLiefnZ+wwEWLifH7h4+dHrteBw3HH/cM9h8OBvm95//4dPkx8+vRpuW7OOZTWdDHRNDuufsI6x+3NLdcHz+3tJ56eTxA9EIu+QKTve27vbtHGMA0Db00ld7sdrU98/vwZbRLHmz0fPnwAFF3XMQ6el5czH3/7RM6Bd+/u6C5nPn78Fes6xvEKJOmqzCPDeCHGICKvt0eiDwznK9M0k5Wha1v2+5143DeW73/4nv1uz88//ZlPv/3EH//4n/nuw5Gbo+Pd/ZEQUhHFirimpeCri0f57FcKZ9/v+e677zgej8SUOBx25IwAXlHiS41d9w933ByP+Hnmt18/8vT8JFoSTpGCl1nVtgXWkZGcE227k3PWttzfvePh4QHbGGEtjYk4+yUBEkeGhnme6XcHuqYV+qqS8/356RPDMHJ7f+SH33/PzfEGZy0vL2cmPxNT4nodmGdxQWhcS86GECQzSgFyioSNDZdN4oKAlq58TIE5SFy01i2MtMsw8PT8xMdPn/judEL3d1Q6aKX0orQU5G+2WsTX+FFp+PU+rfGpCg/P80ycJsI8yhx/DMLGoY62yVSZjGgZdn1P0znG65lhHKXw0yyzsBXER21V7Mv3KcW7NbisRUA1RQxZbP0KW8s1skZnZYg1zqHB6MUmUtsGZZ0AmKoqrrOsFTkjNs6luy7WYVmKxU3uUL+Mea2Wvyz5dX/p63ndNf4qssqEJG4bdZRQATpl4uwZngVQGB9PpNEv62UOkezDUtTnKNooxgg9unbelZYxmag0NkaMFUvotm0WMC0UraOaM4Ri6ZvKv3UuTgNUUEAtXbWaUylVae150SgwWtM4h0FBAcVjhNJBWQCGxJq8L6zfClasb/TXt6XDV/+55oxrg+oNqCA4vqzzZb2vYwuiN8TCWkAhQALyKJpiuSoC1x02BKhdWS2gbO1ZFlLLxmJTwPzqtNE2hl2r2PWWvjW0TmGdqP9rW2jpZnWKgqLKX3OJVEYtY3zV1NgWNrWRU++/tdNcx4LXon1bBL4FFWqOqpQqzitqyeu2YMT2fv8KIFBfWxDWY3ybu2z/XJp2eRWUTUWczxhTca1l31pBYxymEY2tCgyVN8NWNqpZGz4plvPGyjRtmkYcWZTEbGUs8+wZrqPohc3ClNz1LcZYjBFB4WmM0FWhxkTVVGqLnbvEtlIRA42Tsb9xmriOI+MwoIxlfzjQ9R1JsTRHh3FkmmeI8tmVXl3XbLHQrALz9T6o139b0NdzWY1qar6v1Cr0GULger0SYlgaiLWJqDbX/+1128bJLRi1rRmqbfVipVmadynJNUumaheU+ipX0CuTQx1FYHm/BUQp+J0xEqONLTWYKtNuRS8OcmngrXaTW+BgeV7zCojVP98W+zmvN9jrht4WVGCNC38BLPgWEPd/lu1/FMDxL9BUMFKsS0VeFvoV4wW18ScVLYNXC3TtKBTGg3w5FA1kTU4VuapuDQtsAUlt7HiEdpo0RF2K8uI1LmwFJ+iUEg2FFZyQL5mzLIVallmdmPIKaOR64xtUVqBtSUBKlyazLA41yUpFXRstdLYwz8zj+Kpwn8bVq3YYhuX7NWAopTgcDgsSWLsSNRjUh7v+HqxCOzUA1K5uTeBFgVYthUANQFLEDcuIwlZZFjZJa1yta9q2XRalup9alMeS5FSAA0phbl/vzypN37TEfidJUGGb2JwwMUhXNScI5VgKGluwoOWOqIuv9BHUciwprKDLAj50kaZQ1rfBdQtWbAv4VStD4YN0aLeBfhuct4G//q61IvwTy+/V+2RxbGBdcL+FFm+Pp57/+vnatl3oc3J9pUPZFEvBtmtIQRgyjWtkptxYHr+cyH6GnOn2e4xriD7iYyBkMU/LOpGNgAlRJYyR2UCte6xVAjwEzzxOKJUXK7l6v47DxDwNi4hnCAFnFO/ub0FbYpIgrwuTKSEd4MY2dI3jsOuLhoZaWTJJCqPT6cR1uNLvepquxdgO2zScrwPnL8+EIBTlrDTWntFa8fBwz+F4y2WY+fT5M841HI5HUk58+fKJ2Qf+3b//e/7u7/5tAYQCrnWgYL874JpG0P+im9J1DW3bcZ2Fnq+KIGfXOqwWVlDKM6pp6PuO4/FIt+sZpivh9MLtm3j64w8/EJszf/zj/87nz0+cT1fCFHEq4VwL+cw0TDw9PuEaze3dkaenR15OX7i/f888D4Qw0zSa/f5Iv2/YH3pcY+n6luwaLpeBp6dnJh85X0eO+wN///f/VgrInTAFbg4dj18Uzy9f+PW3n/jy+AFnIuM4gBKb0q7ryAleXk5cLpflfj6dTux2PR/ef6DvdyVmiVKzcw1KQde8Y7fvGEdxy8hZOkfPT89FgPGZFCP7vmG/a9n1O4ypzCYwxmGtou97Hh4e6LoePwd++eUXjDPsDi1ZQ2PdxstbnEOMUbjGMoaRx8dHvjx+YYoTbd9yd3fLrt/Tth0Kzfl85jpeOF/PXMaBkEAZi7YNGEuImSFFDJBjJngR5qpJkHFmcREwxmBbS9/39H2/uPzUuPn0/MzHjx/5/PjIfXPAOctO7Qh+JIVJkir9NeC57ThBZYRluqZdYrj3gRAiYZ7EHWWeoLCZYqEY1w5zLqCpQnO82bM/7NHI+FrwHmc11rWFWVgSeeMwzpXrq8hFcFKSRLOyCHJG5QLsW4tWtrAYDUkrchUAQ1gP1onmhiprmS66DJFKC06EOKO1FeBzk28Ii2qdgUcX2jl6OW9fb2scf9vEqLGYnIubhox6pCz0amctOmWYA3GYmF+u+OcLaZgwWTQjstJiOak1VmmSks9SFjCIEVKS6f0yhw9SbHRdK+K1TVPmpifC7JfYrlGLoHCMqVDlS2e8rJep5DKo8vo6qppX8GXhmGojx0iU1ypdRIM3xN6a6r3qFgL/ZDK9YQWs31qSe6W0tHKUWgt6ivYy9avaRYJV0gHVKKyS8QcBFvQC3lij0ElhNFgNDi16INqU4rAwEshl5LAAJEqRiGWwSRgdWmWcU+xaw36nOewsfadpHEU425aZ840GgzboAjDU2fG0FNivrbqXjv2mq7/+XE5XXYO2RdKWVfkWLKj5CkDWwuD8NhthPYZtF7Z+lu22fZ9tHlM3AfW3zMbXHWJpuhXmhNruV/5PRh6EcZxLrPLzjHUOcibZRJ1sCkH0LaKXcWJGxNJXK7KVpmfXOPl3Fl2BaZLGRUqicdQ2jhgF+FZKgPy26RinkefnE30X2B8kdvsQSAiLoo6Q1MI+xlkaHk1Dv2/Z7XZQGCVZ0JOl6Pfe46wI+PZ9v6yjy2NR7oOMsN9qEV+bXNPol4aZ1uLgZozoKU3TVPJVvwDY9XrW/HHb5KvXpTq61Wu2ulHw6n6t91sFLIwxTKVOiSmuwIShNPDSomcDq6i5sRLvrF3ZFNpktK4MA1C6/h7L72dEd2E9/irEWwCHvL62/q7o3a336Nr8/haQtmEhqBXAfg08fB3r/i+Wwrr9C9wfXJm/LFYxubAVShGuqCJKuiQQ61ssASmBgA8GrR1aNeRsS7Hu0AuivglqFdjOBpUNKrtC/1PYUtRkI7TsRRGbglKpdQGpt4N0N0qxW0QaY6jAQERlQc2qSJ4IpagiwpjJKRbKf6HBV4GdWMYRvGeaZqaizj7PE94HxnEu3eXxFbBQk8Tb21uUUgzDwDAMpdPeLp3xynTYLgLbBLOCBTUIVOpW7YzXoL5Fw7fBf2uVs913znlhV7wdb9BaoMYMy3tvC+xVNOb14lUtCn2al+9bZ8l+fV1FiLcB7i0AUPKjJVlPOr5aWKdpQmURs9ppmcvfWlRug0Y9JxUYUEoAqJjsV4vnNsBuj68CO0aJIOQ2qNf3fntu61aR1e0zUwGJGvgr+rwi2iLy17RFIM4Y/OSLwr7MBDp3oG93XE4vwG/cv3vH7ngExPoxU2KsSiSVodjDSTdOi5BQ6bxklVEmYIoHcc5pubcrS0GVRNE5i1bSMVamYfYwe8/1euZ8vuDDjCrduKaVQrxpiqCcEvtU732Z/w6v4oKxjr5pmGfPy/OJ0+kkn0NbUsrM40QIicPhsDxPFVDUxohdXpt5uL/nxx+/J6XIy8sz4zhCsdNTwDAMS9LotIhQkTLRz+Sgi3jhiC52SyTY73sOhx0hBj5+/CgBbLzy797E0z/8/vfk7sTHjz/j/bXEDU/bZBrbYkvyIUVGg1aal5dnpvmC94GUFCnO9H3Ld9+/4/Zuz/t39yKiqTQheT5/fuQf/vMfxWrUWJrW8T/9h39P2/YM48ivv/wCeB7uDqQooyiX64lfPoqQnzUdRlvaNpGz4tOnz/z000/EGHl4eGCePfv9jsPhyOl05nQ6lc685ebmSNM2dK7hdDrx6dOn5Zl8ugziztDvuLm55cvnT8zzzK5viSlxvlzoux6z8RqviZb3gS9fngghcHt3xDUP0kGOq+c3SorKDLy8PPHp8ye+PD5hrOb9d+/Y9T27fsc0jFwvI/Ps0UbGJObiamK0FTbMHAgh01iJYz56cpTZUZULVddIIREr5bpp6A89N7d37HYSd1LOxc7MMAWhqw7jwD2gjcXpDCoWhpxiU86tW4m1uQQ/iV9r8lePPcZI9F66sqoIu1mDn0RB3uRMUnkBTJum5XhzgzGW8XpmmicpnpuGthWXI0n8JCFzJdHNOROVsCxUEUeV51UK3KZrwGjqipuzdOuVtqiqw6w12lq0dWgjs7kxipaBjJ8V2qwyhBTRVomzUdGxEQaloZLpa/tr6xLxOsb+5QTw6zUmi/OTogAk0lSw1qJ8xPsRfx0Jl4F8nXAhoxHLUMmN8rIO5iTz0CnFZXTDKnHL0MbifVl/tGbX7+j2O5TSXIcBreYCCMiZNBQ19aILoBHGgUqKpIRZsdVU0NRRkQKzbLqFWmsaa3HGEpZ7RoAztZwXGUdTS0q2tHvW+/QvgAsVFNheA8kZq4xhYUyoDbBAocUreb2hMBIRrQuVRazRIp14o2r2qVDa0BnRjdBaGhlOgTMGW0dZVEYZaVaRSiG3FNIKpYSdYLQ4wLaNYtcbjjvHfmfZtYbGmULXLmCAWinTks+4kkOwsEnqDP12bV8bFAowS44mjJGtMn2xj3yzba9jzS+2He/a0X3LKHjbnX77PcltX9tLvn1d/Rzbay15fgWMJBfQZVSn3kOVWaLk8PA+CFCo1pxSKQFkhPxVwMFyrYMP5BTxJPBRAAjAWAFQUoxi3VnyCzJoY/DzzDROpYkpnfKUFN4nmlbRNB0xJaZplILfmSISKBpXThvm2TNOE0kJawGUjJZ5j5oniY0lHjZdh2vapZm4OJFZS9d1S7e/nt+aIwKMxS6+5nzCLBuWJs52pLk2cUJcG1kVfKj59rdGb/8SsLWtE7YWjltwgnKPxZjIcy7WyFb0TbQ8f0pTtDXMMq5Rr2UFBrb5d3XRU4V5JsfFJsrEsvatgALUe7AwtF4BBmJ7Xkfblp9tmDzfYm8sqMJme8vo+RYY9//vbIW/GVSwtqVpSoFaBPS0WiREy/hB7dzasnzVC1CUZ5EFRuhHjfx+1gWpXBeUBU0qOgsVkMjZCruhuDcoo6W7GvMiDLMmBa/pZTX50ioTiaQkc4hy7s0qGKQKJTRFUqF+UrrhOUpHXoQb10BdC82a9M7TzDzJ+MM8zcWicdsVWTu8lfJfKfKXy4XL5SLoad9jlC7zravNYw0WFShYFWHTwmSoM2218N2yFGpRXbctaFGPcdtFTykxDMOrgnYboNI3Fsn62Wr3sO6z7t8YTdg8lMbaZba0btsFq77n9ufbmd6cRZxnRZDXEYScc1lg2uX19VhrAN0yB+qf1rq10/CGuliD9IIiT9MaXDbaFvX1bxfoby3S9e/bBGALCNV9bgEMazW7rhPP+FK8zN5zvg6cThfav/uR/sN3/OmPZ05PL/Tdjq7riURCjiglBYfOGlOIsWgZQQg5kX1kjoXR4+fSSa0iUOJDb61D73ZifWjqDF3Vlxikg29aVJbYMQxXLtczOWe6ruXm5oa2Ex92oiSbfdcSomf2E3N5RkC6an2/J6XErt+z2x0YpxltLW3Tl9EeT0iZyzAxTjOuaWg6Ydrs9nv+/X/498QYORz3pBQWXYoQBDisgEIdoTFmFQaz1mCNZpw9w/XCNFxwBrrDDqsz33//Hff3d8x+5h/+4T8zzxNH+/Vic/dwx2Ra3r174HI2GGUZhxGtHPMQ5O/acHNzw8O7W26PB2IceHr+yB//+F9omh5rLR8+vOO7Hz6w27fc399yPB4wxvLnj7/y//5f/lf+4R/+KzkLUHI4HPnh+x/58OGe4AMvT5/Y9Q373Qfm+crxuMc5xzTPxBC4nF/QypZ4bfny5ZHHx0ceHh5omqbQsaVQ/fmnX/j8+QvBB25vb7h/uJPnNaRX8U1igwBRh8MNu92eaZywKgGa0+nC9Try/v17Pny4IXeZ52cBfHLOXK8DLy8n2rblcNwvs/9aa9quRZVYB6Cd5Xq98vT8BCrz/rsP/Pjj7+i7luFywfsRZTOHbsft/R27Xb90yL98eeJyFTaXNYqoiq6LT6Qg9pJt09I2FmtlZA7EUWV/s+P2/pbDzQFjrYxzeQE5mq4lhbRoxhhrCYLRS8JlDDFQgL3XRcQSH18loCtIKbEmysprNNnaYhO5drOlaDJkIjFn0Ia272m6Dj97rsMFHzyNEaDXWYMq63MGqEK1WRTFtTWkDGESu8isSq7QtXRdD0qTqvr7UgDqUvybkvybwnKQ9T5lcfSRJbOMKRotrkC2Kd2+Oo5Xi3hKYae/iqdsEvdt/F1i8Bswd/l+XQvIpKSWIkcpGS8cL1fG84V4HTEhYZCRjphzEQLOUvhbSw4Rq8wClKZSEGclbhQ15dFa0XYt+92OEAWE67pOLEeVJ4VA8DM5RExWNFZE6nwU8UxKN7v04amDHVqp5e+5dv6NdDv3/Y6uaYnec04nTIwYJSw2nQt7MytiFT/bQF4rn/Qvgwp68zNVzp/IBeUFqNFsAIWSPeoFNNCvnB5sea3N5XVZLftprMYZ0f/ROhX6f15zy5yhzG1X5EIbjSrsKBCGgjUKZxWt0+x6w2Hn2PWOrhVlfq3E8nxxoVKbHmktjuGVdWR1narr+jbf2o4b1PVeHH7CK8bi9h6uuUrNAbdjlst4xYYY8Hbs4W2TZpujwdc/r695+2/YsDgTkIQBtXzfVgihnCFV8vP1qSOV8YOcy7hQaQCQEmi5D1QD5Ci5fASjG3BG2FlJgASnZExtDp6cZWym7zuMNVyvMA4zPkRSngqV3zDNHnUd2e97ur4XxmwU6+iYYlnzLV3bi/gvFIDTScyaA+M4MYZIt+vpuiwuEK0wR+v18nN4xRaQNTQUpuXr4r8rTkbDMKCUjHccDodlrC9uYkPbClNt9rMIpyu11CP1ms7z/JXOwvY+2uaa9fv1e/Xf9Z7dFtOihZdWQCnXkWwBGZrWlRpkgShBicOc95EQZpZRo4IJ6yLOqPQKKui83jfLXVOaX69GpKuGQ2kmV9eMLWCm9Ov14O3fBcT4Ntj29pz9n3H7H3VcfzOo4GxD4xwp5WXsQOvV4/X1vL3QHKt+QUkjyAbp+tlmoXfGWNApJfZ8sot6QVWxjFEFydSL+rHW62uVKnOfahXEiVGoofJfFXiUvS4Fc87CRnBGPlO1GIyR4CORuIAc8sBFQinapcCX9xeKlXiIez8vAogy/jARQpQEqizktQNZuz0VcQS+KlopCq+1s77M+7+ZvaqMgPq6ao/Ttu0SZLaMg6Wrx7owzPP8qlDeBp7tKMUWcBCthyTUwpK01gDkowi6WFN1B+SaLQV2WZBTHY3RmzEMLYkErHRasbNkOWaxN1qD9BYQqOdy6fbnMmpRPlvTNAvQUs9FvR6LgI6RjnsVmqy+yRKUawCDipLmYnsKtoAS8rsVxKnXrf5sG6iMMUuSIT9bj7/a/ThnqbZ5VV8hZ/m7UavntGsaplk6usMw8uP7O+7u7vn0+RPDVVT5VaMZw1xGixxaO7EZNTKONPtYhELluGWE54ohEvxEzqlc1+o64tAYYgzEIm4Xoufx6ZHLdaLtDnS7nYw9mFWjIUTP5OVZadsWbcUv2jUON7siPOeK1ako+ceijK+0od/tuUm5JMgy+z+OHtd0wjzShrbt0VozzjO3t7c8vHvAWoMPgS9fPpfnSIThZj/h55F5lKL+4f6etu1kTt4HyAnnRBRqngZSnNl1jvu7O/rOcX93w+3tHUoZfvv4G8/PT3zY91/HUy2zzMf9Hk0UVhKK8Trw6eMTT49PkmhYzd3tDe/f3TOHMx8//8TlMmC05cN3D3z/3TuOhx1Na2hddYK48vMvv/Hnn37jl18+oUj0fcPz4xMpBD68f+DmcOD2uMPPB3KOXM+hvJ+lazoupwuTvxD8DFnR9S0+RnwU61AfZVRpDoGnlxc+f/7MNHm+//49t3c3S+Ly/HJeAJq62FknnZpa/B9vjlgF8zTw8nIuMUsvYxDTNKO1YRgmzuczSmWcM4TgeX5+piYW/ovYQNbnri1WpH3fc7g58u/+3b/j/v6ecRz4/Pkjc/Dc3d9x3N9AFuXzl5eLUDvHiWkcpSgXCE4Ux0tBnnLCWMvucKBpDNN0ISRxgNgf9tzc3bLf7wpwLcfXti2HwwE1edquW+ZrF6vhKCwgbQ2K9NU9U+NedUayxhTwTuKsyuCKFWtMMp9cGXQxRIy2aJtQ0ROieJC7pqHtBIy7jleGqSSxbdHnsZB8EKceIwKDKUEVCc3lOR4nYQfZRhwLdrsDTdvhQyR4mV231kqsMYZcxhNTlvE5gqij56zFZSaXkUdjUcZiXYNrezAOu6wlqwyd8AA2QIJay9xtN4nN99aTylKM15/lLDS4ClwLOCF2fHH2+GEkjDPZB3TK6JiFSa/NZnwxLZ14a4wIN4Yg104bspV1JysI0UtssZa+7+haxzDM4lCgFY01eGuYcibMMymEMg6gyWWlDBlJvmNhgOSML/aQVotNX8yZkIq2gMl0TcPt8UjfdvhxRBVHKO8Vc4xrcWYMMSlxmWCbZFfm6kpW2GAyMpaAgpyWXErrYk8ehQHhtKxry/XLYFRhZeSMURmniv0jwlLQBTgxSsZLBFQQFofKidZaARW0YjbVoamOKCDMEcUy56+VKmwbcSxzTnHoG3a9Zddq+k7Tt4bGKYzJ1aip5CEKilijNvrVvbYUa0HGXVT+dlMhp/yKRg61obXRZMivC7wtcLZtNtXcMQlCtxR8y/f+wj62934FKL4C4N5s2xxSFXBlC4TI/H1aACxlNUpVBwDJhU0BmXIBSK210iQBQtGJACky217A9GkcMLrcKICKBZDSxdo41AJerrXVmr5tMcoSgjQT1wI5MY4ydna8OdC2XWEY++VctA0462m7nrs7aRpcp6mwjxLjPJG9WInOPmIbx/5wEMcGJeN7bZsL8y0UBmRttq2538pcWfXDzmcRL5ZxvVZYbsO41AVVA8I6+dyrlsXaLKv73uoj1GOobOZ63d5qOdRjqvtbc3+H1mnZjza6gGuRWtRXJlkFFTKSx9X9peKmU1kKxlSHI5bYqZTUiWr7vJGXGlKpDVvmDbBgzDdG8dNW2JflGizPLLnYsn5937/9938rcOGf8z5/7d/1d/5HAh1/M6hgdIc1maQl6ErhWxEgXVgLtcgSIIDKVigXmCw3orPNGswQuxS1LD5r42BBiBAv9nqjFry75jULoFADRC4djuqRKoDCOssmlkp6+X2h20nXIC9wM+RY5ihZH6ja8dnOxW072NMkIw6VXRBjKKDD+pCDBI22bRd6U9/3y2deNAOUIsxrQbotmLfn5zWgo5aOdt1/FWasGg9vAYVv3aDbMYL6+m03H9abOIS4WCPVbVuwe/1ajbYmxlABn7wsmpl1dlWxvu5bCLmwY8yrQPz289R/b899BRW2gXQ7o1hZIcYaei1zdZVxcbmwCCJt36PS1iq1rQprvhW/3IIX2+PeLvhL8Cxf1hqaxi1CdULnFxtSVUQkUUI5tsaSyMyz59OXz3z6/IUf3t1xvL3jMg6M08Tz6QXbt0wpQILGZZlxK7Q1NGKHllummeX6zvNEZyAVp44YAmkUAME5iytODpCw1jAFzzTPvJzPqOvAfjrQNE46Al0jhbmfGaeR/JQJMbLbd+x2O3wI7HY7jDF07Y7T+cw4jTLqkOFwOJCzwjoBKE+nM3DGNQ273ZHT6STghGs4n89LAVmBNmM0PoRFN8E5zTiMDNeREGam4Yo1hrubG6Flp4T3kfE6CLiQEipnnNG4vuXdwy3Hw6EIQTnGYeZyGYhRaOQbsWMApmngfLoQwkzfdxwOB6y1RQfhkc+fv2C0oesbYoi0XcP+sONw2GOt48cffscPP/xIv+uwVsTIUop8efzM+TTw+fMT85wAyzRfiGEi7yLzPHJ6fkST6LqGm8Oep6fPPD8/4f3Eh+8+cH9/hypFPFmz3x/o+z1af2L2M5frlWmeGMeRWMC2z1+eOOwP3N3f0zjNMA60bUvwnuv1CrCMHqUyzrMmNZp5GhZ2lbjhZJ6fX8pYlYCVzjlub++ku1FijCQpkdPpxPPLC9oYHh7uub29XeKfdY7j8cjhcFgErYy1vP/wnn1/IEd4fn7h+fmZp8cvfP78kcfHzwQf6ZxIbKYYFr9sEdxq2O16+l2HVpmQrBRIjaVpW/pdT384SKFBcW7oe3zK+FzA2ZKI6azIBEIS2qcxBuMSfANYqLFN1l+1UIgral7jTLXMzZWlUM6fsprh6plHjzWGrt9hjOM6XBnHKylF2tbR9l1xgxGnnVSKOBkrqV2tCEUXB6UEUOh2dH1P07YY60hJk6w45Vhr0U6AhaQMPss4RC5jiCrJzK3S0pN2nYwBaWNFw8G21JltNoBCPQVvY7/cNf/0th2T2AIQqawFbM5z8p40TKRpRqeMQ5OVjIgZlDC96ppT9qFSofqXglNRxhW0Jibp/89zTfYdXaE713WALNbFjTGFxm9wzkJSzEnWy7xQxGU9CTmhalFZc6KsUGSqzaDO4ozQuobOWlDikmCACVDKC9MgKHyKdcBV9I0K4JLLWNy3kll5jQD/pNLBVBqVhY1AKRicsavYIgqlMlbJGIIuuZmrgoNZdBWs0mJ5V3UkktznWgKDCIZai3GWRlfOhiR3tbDXqrjoLAwFhTJgFcJQ6Cy7ztI2isaCsTISUcEUhRIthqLhoauNotayNpYiLlRm6MYm9m1Dpwp6bxtKSq0dVomTqzZWvVdrLNh2lrfPgdqAa/V9t02Y7bFsAYQts3J7nPV1r7vDG9HWHF91vOXvG8etBppmbaqYAoyK40mxRi/MwLQ0cIThVN8vak30njmMkIS5YHStC+RzNSW+xpSZpxmQUbWm0bjG4edibZ5XdmUIoYw8rszfLZuEK6A0h9sblNFMMdHvLdpa4jkzhurIlYqFLrRljNGVhix5WgBmoKx562iy9zJeoa1Z1khhIE9oZZY8tG3bpYFY101tDG1rljGLmm9WccV6v7zV6qq58Paav82lv6oT1DrK7FwZU1SS/4VQGDY54YMveZgtQJWIg68udY4QPTHOpUZa72FZVvKm5pAc12hTGA0rm0aAibeFuCGnb6wA6jVrXD7blr0gce2vAdH/3OL9L9VX2/f/W/b3r/m9f2p//9p9/QuEGqWgN6p0+FUt9ISJQF4tSMpvlMWr0BwLEAAr2CBBRTBKpcQVgMRa7BcESatKfJP95lysDJfgqDdgAsVSiBWdyNLlriIrufgSb+NmTln8nmOUIJdXxeOqmRBDKF11RUZmqUSZOclX9MzBM84T4zwSwmoDE8M6S1cXhTortduJsnlFRpeZ/5TEtqUABXVbwZHXYwrbmah6Heq+3o5P1OJ2O0oBa1H99r0q7X6rvVBBgli6YdsFbQu21Gu5RUeVVq+0BeQYVhAHNnTfb96LX3+JJ/JrsKTSPGNOr46jBufKTBDruhXlDyEsgEcNnhX4qeesXr8tu6OK8GwX+AqkVG2EigxXFsWixWDMqwShXtt6jxwOhwVUqIizURqFUPRQ4q8dZkXwI1+eXvjl42f+3b/9HcfbGy7DhV9//ZWX04mDs2QtFm5N19O2Hc42GNPQugbnWnISW8bL5cL55YLVER1nNI55EjCgCn5aZ9kf91gryYGyhtbt2N94fBY9BRkGBtc6etuzv9kzeQHhYpRucCITUmSYRpyRc9rvdyVBF8R6ngOXYVpHQ4wmpMj5fEJr8Y6+juMCBmE0TWM5Ho+i6mylQ+yMLeyrxDSMPD294OeZtlhAPj8/8yeleD+O7A57YkxcrxemUYpaazSHvsMYy81+z93tLdYYxmHmy5dPPH45cX9/y7uHd5KQbLbnp0e+fHnB+4ndriPFyDiNRcTwieenJ7q+RZsdOQesFlquMYaHhwf+w//0H/jw7j3X4UqIsnBP48zTy4kvjyc+f3riMngmn5mmmdZGGndk1zX4eWAcDMfDDpUCnz/9yvPzCzEmTqcLKIufPE+PF7qu4+bGLR2neo9XMPF8upLShefnF/a7I7v+gNICrlrjFjcbEMcL+bMvAlSij3O5XLicT4SUOdzccHt3T8zw68ePjOPA8Xhkmmfp/hwPXC6io+Hahs51XK8XPn954nQ+cTwcMK5hdzhyc7wVcLU4jkQfmMYRP87cHm45HI7EGDm9nPn06SP/6T/9J/70j3/i8nIhBU/XtLSuELFVHYOTGLLb7zjcHgT08RO97tC2Z7fvuL29Y3+4oe93FGXfxV0np3UUq+86tLMoIspvgVABB+E1eIlek/hY53HL2lbntuXvKyhttCFpcVHQWgnzLQirruta2q4j5cSl6JwIeFkYbsUeTOu1a2O0rH0hVopx6UK2DdY1tN1+ARUyGtuY0mE2aFtnz0WcT5fkbRFULu1fbQy26Wi7nQhFGo02lowhZQE1Ks88l8J0Ve3/OuFSfJ0Qyj8rI+E1JVx+gogu+5IUW0nWr89n/HVA+4iOQq83xpCKlk6IGaskfuhZxhXIoKzE6u36ZGsBmpPYgGoto1qNo8IhxmjRrShAhDOigaCVxuZI9LKfKXhSVoScsWSxl8wUUEsYRlJIKyjgWKMMjbW0zommgtYcup7cdgyj4zJccdoyq5nT9SL6D2oVJl4S+m/pYLICDwZVhChXkEcXkGX5udwB1E6jrkyFmq+A3EcZnDZi0eoaKT5DJIVQcLVQxl2kG+mcxeS0gMAUOnRlONjiMJKSMO+szjTO0DeW1hmcBadFoV6XPFUELAVMqPed3KNGxqeUIqRIDFEAhVkABbnl1pHct8KM21l4ySvS5oxtO7BrXvp65Pf1fVwBqS0D55/a1s60pzJ/a8ypf9++P7DkkQLuVKX+9b1Slu6wz8KMJLNaospO0c7StJ0AVRWYQKGM2CRWnSejFMZqun1L9oOAnE7y9zqKl2Ki7VxhAAj7OBOIqeSoxqFcaYSKIilJwRwDcUzsdr0wzJQmJAE+YxJWnrKWLuzQ1tD3HcpYui6AtaSXEz4EKVBzZh5GVMtSQNfma73GTdMwTRMQl5HdGCN+HNDZLppk9f64Xq+y9ux2y88qsFCZrLqwEHLOIo78hn2wLUi3jcO3mguwsqC399X2/gqLrhxv1gkK27u+ty4i4408R0YVHaIqxJ6BuPxdbtskui5KWE7abGtHARaqToNSiszrWqKCA99ElYtIa948i7K9Hmt4u2Z8q/j+H8kM+D/b9jeDCikaUszUFaSKMlbFazEpsihVaN0Lq6CwCISYRhU5FLGMSiOri79MdWfWAlBRbnZWsSeJzqkEn0zOZhFOlG2jqaAry0A6K7UQka8Vyc3lNRVUoNDRUkHA5XfXxXnZlFrEeuYwrQhuTRiSUPysq84ZLDN2dWGpM1He+0VgsdKMYA3aWwbDtphdBCo3wb8CAG+FBSvl9m0Hvwa65Xpvitv6QFVgoi488r6rsEt93eIKUd67HtfWzlGVGd2UC83UGAFswoZFUT7Hdpa43hf1M24DQ+2G1eNf78NVKXwLKGxVjOu52J7LmITmLAWUiF62XYuxZqG1aa0xZeZuGWtxTkSvWDUe6qKxZWtsmRMVtFBanCOu12G5R6xbj1mCXhFSVIqmES0B1/T4qMjjXMAzy+RnHp+eeD6duDv+wO54pD29FAukW0zbYG0rNn5NgzPyHn0r1oNKKfzsGS49p67lcjIM52fOOeDHRPLCXhjHCT3rUrwd6HY9TWNQVtP1HTcPD1RNkdkXAclWZgSdc1yHQRSU25ZdAW6C9wzTWDRJhMLb972MTzUtPiSen5+Y/cx+vy9z/pZ5DszBczjsayTghx++5+bmuNwbMcUiItly2Muc/vUiApI5i8Bjax3PL4+LveT7+B7XNOTCxHBGbBorw6ACTN4HPn78jZ9//pkQIh8+fMfxcPdVPH18fuR0PuMaKVjO52emaeJyHpnG1dXj/u6W3a5jmq68vDwTQ2L/sF9cQKzRZDRzUfsfLlcul4HT+crz84XHpzOGmZt3Ox4eHri7v2G/33Hc79nvdvhxxGhhdHTdgRAUv/zymccvT8zjxE0STYPn5yd88Pzww4/c3d0ugPI8eWIKNG1LjIlPnx85HASUMkZEeGVuVESnbm9v+e79B/q+53K5MAxXpknsQq3ecXf3wO3NDU/PT3z+/JlYLLKMMbhZqO81DuUs7JbTeWAYPV234/3777i9uReK7DKGNjK2w0L7dE4Ajcv5wuU6MI8Tn3/7zB//6x95fnzi9nDDh4d3RB+Zp5m2OKlMc+Q6jWit6DqHdZIcWdPg2h1t59gd9hzv7uj6HpSoYGsl8ehyufDlyxeisXR9x939vYAH8xqfrYqomF6Bq3XT1qL1Rpw3yJhfZYmllAoNXeKd0opYKPgJmGYREPZzpOl72rYnpZJ8lvO861uaxpJJpBxRyDiS0I8pFrsVMK2jd/JMWtdJV8wY6gik0oh5sFKArNMhZpJKqDrfaxzGiuNBKm4RruuwjZNREC3jErUJkLMACaqsvdV+sK7H2y1nSqGyFlfrbHn5HDLg/yqhphTgzlqsNuiY8NeBy5dnwnXAKU2DIqdI1KBsdTEAVwT3glJ4gNJxr53q2gtjszY5JyKz1lopclJc3t8zC3BCofsbUwTRDMmIS5GzluATUwzMMZSxidIEgmW0MyvJxBJK2A/W0VlHbx3KtRjXSk4VE36aln2I648il448ywpNKQLknFXGiAhcs2hVve2YmwJ4aaVR1b0CGZcQW2SxlbNlJDYnqV4U0DUtu7aj7zrIWdicSrS5lLaQIlbH5bgEmDDLuQYpaKu4Y1rsPYV51hiNM0rAvlRZtpLHSqEl913WFm0KC9NKQae2HV71Wseg5i9bNsD2vtw2FaSxE4Aq8AwxTq+ACPi60Kt/XzQd0ut8dft+22Jxm0ttQbe6bUclthpZr56p8gwZXVmPdfRrfa/Kmt0er8T31fY7xkjVGdHFytZ7L24pZm0Kqf1Oph+01BXzJCLp3osla0ae/ToacDlHYSJOoTjYiP5bjOKakFJA6YaU4quR4pQis/fonBjGkafTC4fjka7vJJahOB4OgOblciYlYd8Ya5jneWk09X1XBIDFGa7mz0qt4EzXdSilBCQsuXbNGf282tVrvVo81t+V8QM5P9ux56UBtbluWwBhm6Nvt2+BSa+3vDQstS6M27JWaGUwKgsSyCok75zFYhZhd61lLEspi3NyvTOirVHrtcp6r3E6l5GulHJ5X8kzBGzOJSzVcexvFf2vv5eX15V6h7Kvt7/1f4EJf3X7m0EFykhDRapVHX2gxkolgAJ2tfeB8vr6JRYf63wMLFYipFJoChWlom9bKxRFWcDk7UqQFxX7ylzYFsui1l6L2zr+sHq7VoERYS1sbCJLx2fpvpf7J6Us6NymKI8pEZIkgSGK+JVxjs5oUl5pRVY1pCKuUt+/ggshBC6XC6fTSWzAkswpaaUkodkABVuWwdZ9oL7PW2eBt0j29vy8urpq7ajX7S2oUPe/pU/J8bweQdgi6JV6tQUallEEVbQySqIiqq+VFqmgUMiK1isAZnPMKSVC2nb0X4tWhiKWlbNYIG4Xwq2bxVtgZqGd5UTMIspmbQniSpGSY5qmorg7g7JS3HcC2jS2QcEyO1cR5S0bpJ7z7fluWlkMvPf4MDP7ykYBVCImT8ZgnWG379FKse8ajocd2nacLiPjJGCGMZacIudh5OPnR96/u6Ppeu7evafd7Tk+vMc4WZByEnqQr7Q5H0TsSp5qNNA2htw54qjROZGjR6lM20hCIImwFD6mcWCFytz2HbtCmY4hSJFTlOF3e6HyX68Dl+tV5tF3OwGYgjgyPH7+zDCcAEXX7WnaDmMtGRFFfTmdiClxc3Pk3bv3WOeIGfrC/Ekpcf/unpubm4X6PlyvBB/KvSLFivcyF16Xk67riOnINFwZx5Hn52du7u5kMdfyjN/d3jBPM9ZYjjdHnGu4nq/8/NOv/OM//sz9uztsYYK83S6XE+fTC/f3N/zud99jneXl+crz8yM+TDStZb/f8cP3H9jvWj59/o0vj19o24abmxvmeebjp48CKuTEMF64TjJ2dbmMPD+fOb1cGAfPYa+5uTnw8O6Ou5sbPrx/x93NcenC7vqe4/GWpukZrjO/ffzMz7/8wr7vyyx1xIeZ4/HAjz/+ga7r+PLlCz5EtE28u71DK8PLy5n/5X/5T9zd7fn+++/QWvHp0xfGQZ6V4zHz3Xcf+Dd/+DtyTvgw8fwyEYJnv9/TWAEdKrvhcrmWxCgt41ygloRJRBATk48oY7m5u+Nwc4cPkY8fP5eCPtO1Lfv9jl1hkxjleHo6MVwHxmFiOF/4+NtnnLH8+MMPfHh4R9e0PD8+MjrD7fEGYxzPpwuxzDhrAynNoDRt33A47On6ln6/l5EIYwhRnqmuEU/yL0+P/PrpN/a39zRdx+HmyJDi6zikFD6M+BC+umdqzFvG7YIv3u4bMDfnZVZdtBRkvj/4wHC9MgwXGq05Hm9x1jAMV+Z5wrmGft/Qt45cEkCdE84ZoXeXQjf4Al4oEbJtGieq64V1kpGuFVo6sylK1wllFoA2K422DqcN2jnJGwpLwTmHbTtc24G1oMTeMKdEjmJtSR1XMKvyfRWG23aalnXsTXFUk8hlncxVfX+z7lEdjBpUSoynK8PTifl0IU0T2liiNuQYpagxwrSMFSTXehlvqYeTYl6EAddjK2uv1SRfKOK55iYZZwxGiauDKdRwqzVBi/Vho63o2mhD1BkTA9rPKO/FKlgJszSpCEVsVKEwKtNaS+csziic0eiuKdaVARU8FjDO0VhDDj0+rDlDZRsqVlZivb5aaRmTKM0dnYumw+aaGHT5X+mmJzkbVonLgyu2c8LYEcHDXBxX+qalqUzDtCrUK1VsHg3o5AlhIueIjMyo0ucs+UZlz8YynqKFMaFzxlBGRmImR0VO6zVECWvGWEvWBm0dpjQNlJbRkG2hvdDKN3+PWS0Nq6UZU5pnW3HnUET+5DWSf9bifpuTbUcatoCFPKevgYd6f2//hHUEon6/podvGzj1e38pX6w/r8+l3Bvr74YQl2ZXCAJk9t1O2CN6ZXvK9cqLBa41BoyWAn+eUERao7Fl5CTlelzC7vG+6KopQ1/FltHMc2C6XCEhWijaoLSMf+biLFeL7Mo+HccRHyNaZa7jwBwDrm3YHQ6EOJOzrE83N5YEXIcRrRSNa6hsD9HpMjSuXcZj5T2E6VsZwLXxx3BdbOG7TsBa1ayAUh1jrk3ClJKMnpb8tVoZ16L/LcNky4R9e32391F1X/rWdc5ZRnS0XpnG0VdmtcbYFqU7UPXeF9ZkjNVhrdgBA0qZkr/XYxQgr7oA5eLtK0KUEJSwF5QC5+p9XIGo7ef6ljbRt5g7K/iXNivGt9gJbwGWv4UJ9P/L298+/iDhuHSmxcqJXEcE5BWVmgK1+6uX7wtbQawgRZqvUuWF+rJpRL8qtipS+OZgpPciuiDEWSifQFHvFgXpWsCuzIAVNXuljxA3c2Dloas+ucJcqEFXFe9ytyCouSymogOgClqt5BTXOZ2UyF4x5/kVwlyDwel0Qikllmwl0Fpbzm9cF5YaqOvPt4tJfc3W2nErxFLP5ds/62tq8f+W7bBF2itquszHVcChdGhyprBQ1NIxM3ozc4UiRlG7jTmVu+A1cLECVW+pTIjDBxuXj5QXAUattag/N81CGROAoyRoeWV6pJQYx3ERphQRnXbxBF4oXxmMaagWo9tFVGvN9XpdFoOtN7BWrzUkKqiy1VLYBvW317Gi5G3bvmKm1O9XkTtrDPuuYb/ryMpxHfxSbKkEKgRGP/P08szpfOXm7sD+5ki3P3C4uUXZljjPXC9SYIV5Is5eOmQlCdSIIJwCYijuD4gAljWarBr2tsW1LaZx7PcHmq7BOYNrBT2POTJPE1nBbr/jeHND23XLvKBMjyfp8hiDbRy27/BhZrj2tFdRbI7LwqmFNliSq2EY6LqWu7sbbu/v0LYh52pzut6zNZEZx5nL+UwVwQwxcbkKmNc0bu2gGEduWobhyvPz89KJmqdAZ0TEsW97mqZFG8c4jvw8/sqXL4+8vAzc3t2htYhYfhVPVWaeJ/aHnt//4XcSB57/yPPTE6DY73a0jQAL0zTyj//4X3l6fuK7739k1+8JIXI9n9ntOqwx+BCZZ8/5dOHLl0e+PD5zHWaUFuG3w/HIfr+j7ztujgd2ux2PX77Qti13dw88Pl+Y5sTpNHA+j4xjwDBzduIGAJn3799xc3NbnmGJAX3fc3tzyzhOvLy88PLyRPB3OOuY/cT5+YWcKe9zJ+4Lux2//PIT5/OJ0+mZefYc+gO7/kDf99I1iqU4MZJo11GWnDdCp2X2tut3oKWwPZ0vhbVxJQWh+N8cDyigcS3zNBMjvJwHUkjM48xvv3zk/HLm++++4939PbuuYx5H/HTl0Pfs9zsR8tIRZTJGa9rO0e1a+l3Hft+z2+9wbYNrGhIQvSfEWBgAPcNw5enpifP5zO3779jtdmilF59vSkIsYLgUn287Kn72TFrA0AomVGeSus6EMsIXS0Ia/ISfJ1I5Hmst+76nbTpimAlBxIjbvhUAQbHEaKsyOa9J9quiwQg7yzi7rBcxCZiAEMWJIZURQZYuptDHpZMpCeWqkaS1xjYNbd9jbEPI4qSQFQsLYMs8Y9O8eP1slWNVcg5zFgrt6/VkWyCt6/F2baxxO8ye4XRhPF3Is8dmJdaGSZJPbQ0J8POEz2kZPcgIYxEt7MyskBl/hM4dowAH2hgonUmlt2ON6zihMYbGOaJrmJ2T2JxrkSmM3tqRl7VqxkdxcKinSCG2c1kLKNY1LY2x6NJQtLYhz4EpBHSCvmlxrYhzWm24nAd88OQk4oq14IgpEtEEZNTDWFMElJMI8yKdW4UqAqLybFtVLbuLC0YGa6zoRhglVpfNKmZac4qmNFNyZeeQyxw8NI3FWdF+0D6jnGFKkRS9iCUW8MEoEbKsc3XyuFV3C2HXiBRDJkcKsFCujSmCo1aYNMbVkU4Zw6vPfc07UxLnsJxSKYrMq8J/bZitI6wVSKjNMMk51obJtokDvNpXfV5TSsv4yLeKom/mWKqOoKz5+Ntt2zRa9RQo9cDr/Fb+vv5uzcnqWK61lnnyxSY50XciUuqskVhfzo00haQZNPqJHL0ATmnNzXUBJWUkd0BnAXkqWLPfZ3yKKKtFaLiMNQhbuDqbrQxhsUI0NG0mkggp4mMoYox+464g10srzXG3xyjD5GdSjPRth7Ly83EYIKsFJKjs4KqdUfdXG1t+8x5N0wgjbrFoX4GIbfzVZm06vhUDzzkv6/b22m3d0rb5/1aU8VugAtqUZpvUF9Jk81QuljB4BLSpdVgdUTGmXjHRvkspoaKM+0g8NgVYkhguoxXSFBbWa2GaawU5LOBZHcHQOr+679Ytl//+GhNhZVy9/flb0Pr/34GE7fa3MxVyoZNkgy6MhGVxLuc1l6CSU5n/0iUZQFHUfQDKv0uiQfGijvJ7b6+1BFQRhaT8dkWVXiHCud4EeRmTqEXEqicgN0VNyhTqFSMhpfRqPLAGdbJ0yrWSIGPdOo6Qc9EBiNB27WYhWSnqKMM4SBfxepXO57YoF0Xz1ZZwDYyR5NcFpBb/Vd/gFYWonNtKFavd+EqFqoEMvlbn3QaRLTVqy0yo4ws16FTARgr2QhEsKH35F2TpTmu1qi+rMjualSSM8zyXRCUt83gC0qwjD1qijBwbqyJ3VnkBhpRSzPO8djGNERHHQi3bBuAKGmw/e7Xs2e12aK0ZhoFxGkDJda+glzEC6nRtK57IJYlPscxQKg+RZZRmiwrXhaJu9TzXa7cdQamUuSoK2TQNfdfSNY550oU+KrOnMQYSYu/orMYaRwoZlAGlGb1nmGcOEimZZ+lcKjR+mricL1zPJ/w04qeJ1loaY1EkYhCRI6vFTi36Gac1XePE7QRJlA83N9zc3YJVGGfo+o6mkw7tOA8YZ9BWY5w4Oah5xlhLTAkRMxV69uV6lUInAymQY6JtnMzvn09kFF2343R6IXih00nCsKPvxRJwt+9lUbhkxlGew3meF/0HXaxkL5dLUXkWEUZrLLc3N+z2PWGauYxXxsJsqIu/1obZe5TRPDzc8/2H72iajtP5yk8//yKjFMOMMlqKolTi3Zutbx1ta9n1Pc45TqcT1+uFcRq5Od6z3x1QSmZzr88nfvrpZyKZ91nhXEvfd6Qi8ti2LUllTteBy+B5OV04XwZmP0OGfdey6xqZny6q/iC2WF3bcnd3y93TM5++vOB9wljHbncg58TlOpNypm0tOcv9IPTNga7tubm9J+fMf/njH/np51+4OR64vb1HKcs0nkApjscDt7c3/PDDD+z3e56eHvlP/+v/xuVy5vn5GYWiaw8CKFlHSImmadkdDgX025FRXK9jUaafADhqg7ENbdvJ9bxe+fjbR+ZpQmlF37iimQE5SqGQYiaGCZWyWINmAXVRidubI4fjHmcNKXlubo8SX6IUezLDmTFWsT/suLu7YbdraTsBPWzRDAjzjI9SUNdLP44j59OFGDO7/ZGu3zHHwOyFkWC0JqVAnMV+2FnHW02FaRqYtIjnVYHLSjUOQfYlALmo9tfYmoL4ultr2XU7Dn1Pjh7vJ4wG0wgVmJTwUZwiZMkunVCzcZapBZQqgo1ZYjCFaagR9wpj7fJcV0BBgHDp8CptyVV8WWtMYfTYpkUbC9qIfWISlwqoFPpScJdC4i2brm6qotxvcoJyQNSnUpfxCWXKQEKZvzdKbOxSiExXsY4M0yTihtbSmDISkhRaWbJW5BCos706r2BAyuIgoo24bRhjxM3Gz6gS69OYpcChOEPkTFSRWK61DJBqUheYp0JtlgSFyXuxbq2MgDoL7xU6xo2domLKMsZijaK3jkYZiBmUsCP7thN3iUIZN87ho6zhcfIQA5GMVZrWyvULAWgMMUohaIzDmDrqKroTjbHChvORlIKMfJhyL1kgp+IwUmjnBBprViZcub62uEyJyr1fmhgi3iYsEKOlg2000BpO48gQAnMK4tpCYSUoyGrTl8wJkpZu59tCSgj5ZMShRBgLK6CgpUqSXeT0Kg9cWAV1X5vibQUXXgN38qwYcUgq+ilKrUBAzfuW5+INUFD3lfLK8txu32RTsOYkxnwLCFevXrNlu9ZnsmmlGfZ2//Xfwq41xRZRcqYxDcQkTlC73Y6b/V7sfQvrQJHJqTJwpRawxkKOxRWs5NrCm8EYRd81hBiL+8xETeC6xmFuj4xz0XIKEW3EXUVqg1psK4xSNMbirMM1ojHiQ6RtW2KInE5n9vs9zlguw5UYZUTTuaYIS0+knGmWcVfJzevYQi36nWvFyrmMPlfwt4ox1pER3dlX5z6l1Z2hOoblcq5rbQDruMq2JqpgwpbJXIXFa168vW5b0FX+lMZIbfrKtYnyDOrXuitG1RFhR8oiXA+sYpJGQCzBpIW9oct+qM4uWuo+yaml7qxgcKjjMloEfwVQSOiihfL6Jq5/bNk7uXye+vx9Dehvn5tvsRf+r+1fACrkoMkmk7IsFugIWZWkQmbhZHhUla6LgSj0dshlPnO1N6ldeBHni5KgFFEVGUFYu9NGK1BRbhLthE4TRVk0xojR7lVgrVstzOsDEuO2Q7FaICpVu8oVxQJ0wqLI2kAUhWbppKqFfamNwjpDTJqUVOlIClUupapnkEghMY0jl9OZy+lMykLn0kigEVpPwCjNvt9JYuo9sVjlVaZBBRxyzov+Qg0oWwugupjV4vktqv1WEHD7s4ooLovShm779rVLQrd5AJVSZZhFrqFCgYY8r0V8dfpQGWyZuw054pMn+VQefHH3UEU9ulILF/hR2kAoI+cvJwghMY4zRslC3zc90Th88mUWOOH9jFJNUbwVhoxzlhqk7KK6K+h1FRHUaFTSJJ9QRtN3nQhyxczlcoGYpSAIkWQTxmhJWlKEHMXvXVkUuSj5ioK8WC9GUgwEr7EmiVBgykQfaJ1YR+66hq6IRzVGxLdyjISYIARyVjQ2cdhZ8cM2BtV0hU7XY2yL2JpKcRjmAR1m5mFgHs6EaYQQMBkIYp2oiKRpwM8Dc05FZChibUPft8Sc8ZcLPnqGecT6lugzLlqU1dje0e56XOuYpnFB87UyBB95+vJUmAMj8+zJSvQkLteBaRhpjDAmdl3LMA4MlxeZuw4T1+HKNM0Ya7i9u2F/PAhFMXhcnLg53oDKhCggwjx7np6eSDHSuIbjvpfPNQ04I/dhSgZnLNYahmnm8fLM5XQhzYHWNuzawOHQQQMpBayB9w835GSK2OCF83kA7QgZxiny6fMTnx8fv4qn797dc82a/WHPME58eXzhzz//ymUYuHt4z+F2j9GGz4+PfPn0kS+PV9q+RWnL7Gf0lNjte/pdi7EtevKMQfHlPPF8nhinkeBH+tZyf2z47vbAYdcKvT5G0jwTcqLpHLdqz/v3d4zTxGVM3NpbtOt4fHzkMg6kXJwb5olpOBP8xL6vLh6Wn3/5zC+//cYcM93uyGF/5P3DA3c3Rz5+/IWUAg8f3nFzd8s//vnP/Nf/+kf+8U+/8Px0Qmb2HU0zcbzRdLsj1zngI9zcvkMpmHwinUes0Xz6/IVhuPD9d9+RkkKFxPl04nI6M3vPdB0wRnFzuKVvWxrrSEEKHedakk+Lfd/5cub55Zmmg1u9Q3fgjUdbTX974Hh/xzx5Ts/PMhLUNBxNQ9e33N3ecjjspDPaOgGRYsD7YqdlnTBdSod8GEQ41fV7fvd3f8/+5oGYJK5ZLUBqSIA2aBqMSXwl1JgSrrHCEqr2vDEyjwNzcdUQQbGJcZ5kzVUFgLCaxgmzyZK4jFf8dMIacNqhUtW88dIlbhoBLUnE4HFOXAdijHL/GYNtWnIWt4ZVG6EhZyOUZwRwtKp044yMQSbbkG1LLEKexrU0bUfTdRjbkLLocMRY1uPSbTTWbBJMqI5Oda2r69ervAVAZbISVoBZOJclN9EK5QxZS5cyRi9Fcc7gA2EYGJ6eCeMVRwYLzoI1EEMmRk9M0iVUhUpvWLuHORUl8Sw6UqKKnkmSQJBSFgcHpdHO4Rpxs5nGieQDFk2nLSFH5hyIJJTVONNgUoYQUEYxTZnZR7RCOvlKGjUqJayyODQ6pmLHDfum4aZpsSmhU6R1PV3TkmyEuBPAQKlllEYZQ+pamkIPX+balSY5U0ZdCitQG3ShLIvzhYALbdvQt4pxHARocGKFbJQBlTHKYAsrUEaiE/JQRJqmFSE6pcQ+lSwsDAOuzKZnpUjlfa2ymL7hqgJf5oGn6HlJHqzDYiQBVgqfBQhy2mKNLkVIyYtKTpvLyAMYQrnGurBWjROGo7ZGWCA+kkImzLFY15mlgZK1xiD3gCld3ojGJ4hKQKGKPOiinWFVZkZszCtjNmvJS7XWkGEeJ2KQbq1V0njJMaFShqJnUkG1/w95/9UlyZJc6YKfMiPOIiIzDy1UAWg0ufdlXub/v82vmO5ZjUZ1kXOSBHFiTMk8iKq5umcWGtUN3B5iZ8U6GREe5uZmSkS2bNk7RomdBfzJaUBUqFTYklKsIV4LSCKoWTmMlbJRghRyQQ9hv+jSipI/AySMyXbgSVJ/p6ExYrU9TxN+WTAkglFcome+SLJ+OBxos7uTbeTZG92i1cg8jRITxgWtCpsyCniqFNoJyzL5JEUXL/e/0RqnHQ5okHYMedasBSyTmQXzOBCWhc1my36zJUU4LWdUAD95xjSy6bdYJ3FDCh5SYrvpcdbw+flFKP/DyHa7pes7Qri2V/ebTS6GeQHunBU9j5SIXu6JVTDPC8s8Mca0MvbETcGtemgxlOdlICaWZSZmAViZgax5VcqARFIa7RTOutXWOOQ4v4AeKa9byhjRqVgBPWlLidET4tWRwa2OgDI+wiLaOdoqnHFiWU7EB2HSLfOci6UObaWNzU8h5306Aw65ZUwZFFasRClfEWez2L8uib6AT95HdN6D17yPkieW16lcbL5i0FnJjwJal41EFVZ1rPJIrjnJN4kR69Z93Ze+xa77a45/bTDjX6t9468GFXQWwok+MROAgCTQGbkxuRJEvscx5YcZCPqqjVAobJJ5X5G2VBaoeK3wKqVQUcSBlBL306CrD570WrWuk+S6AlyqcuU15ZBl8SoMU9PRyOewNm+apWUB6VUvqqN1lVxr8TgmZe2FTEcWCurCMkxr+4CK8eaa76n1a0WlXGthV1QshLryvvaVZgClCD+uwoEVpb++v6WXt+7TK5+nRjfLNdWaADWKWYMT6zWnKygR09XftlyryV2VKQrFzSgNNtMa8zl9ZiyUqlkBL2Ke4HK7ZOERZoS8dwgh2245VNPgk9A+fbhS4GvBxlrwpliBFsRWNt5bUUu/LKRW0OX9ZovK49hmAKSwGYDcM3cFhcrvikAnQMhtFChhV1hjiSHSdR1d17Dbbtlvtxgt7SNaJ7rWrmyYSMxMkNxvm7E9a1u6tqFpe7RrpBKspSqqYlaM9zMqiY9z0oaoklBFkwALyc+EecqbFkxToGl7mm7DdrdFt44laZJRHM8nlNHMQdw2lhjYbHusEdpz46T6klJaWTsyR5ZVTEh65xCl7ih0Vq2lZ7hprGxcjaGLDdttj20cT+8eODw8rO0R5/OZrutx1qG15XIZWBaPUpppHFimWXQEdjvaxuKXhWnwEAytdSzzwufnFz4+fyFMAR01Rnc417HpN0QdaDcNrrUYZ5jHJdu1LviQSGiUthzPA79+/Mgvvzx9tZ4+Hnbo7SOHx0cul4lff/nEpy9fWGKgaTsOj49SDXl7449//sjxeKHrd3if+PLlmcOu57v3DwLw+sDiI2+nkV8/v/J6PHMZRlJaeHp44Ofv3/Pz99/x+PhA0hofAtpaadsA0jTSOsO7dwfaCZ6PA2/nicu4MA5SUeo3ogsyTSNtY3j44QNtt+F0Eb2E777/nhgN+90W1/Yi3Nc4Ntst4zygjebt+Mbv/+n3/PnPH5mngA8Cqm6MQ+sGaxtmHxjHWXrunVRfhmFgGE8sy8zb2xubTc9mewAMLy8vvD6/cLlcaJxocrRdy263zRR7aTE4n8/CROp7rDW8fHnh0+dfOY8XmrZlt38kaQGJdw97tu1WWiVejjRdzw6DseJLvttt2O23Uo1N2eFGXfcPXUSx0HgfGM8Dr6+vTLPn3c/v+f43v2Xz8ChCb1qCnxCETSAVP4vS4asx45yjaXLCoTU+i3aNl8vVKthkym+28dIJkl9Q0dMYBSmwhAnvR4gzonUSIcTMqqkCLyWCfionyEvw+Fno3E1SRBNRtsnJVSN7o5V1JiFAibgNWJQWForShth00PTYXKFTxqGtJWmLT8VWTPZSjQARlOq71rd86jocuNuHlFKgE4GE0gkdSy+/FBISkGtcuQULUQcEdEjEcWZ4OzIe3wjTjEY0OlJY8MkTAhnAZ63K2xyUqiR6TUkJsy7CSmcOKQqF3jpSvGpUGGtpupbGNfjZYzID0GZ69fq5jCzwSikcLidbmrbJO6SS9pDkAyrJzzyepAzGCkNn07R0xuKQVg6rDdaIWHLXtWgtIr3ezyQfMFrxuN8z17aHRud4p8QF1/YbpaSVwSglFrwpyfMHjOql3SLHGKYwUMgOUU40NoI0vlP0EFIQcr0zBgM0mR5dRAFjSiywtjXECGP0nMaRt3nEa01jBFRIPkjhw4oQsjEm6zgorFWr4GJa54LKyVGx666ERE12NUncxUvphq0oD4+1Qg1qFYkyee3wSxH6lvmntZZ9TF3ZQiJkWGwUIWlNXJkJV2ZESezWKZFzIXnv0r5gMJVQVR1DlzlUM+2uwMLtvwuz4zr+MqMosweUdQKexsxeyGzEFCIWi2sF+ISQi0OjJLVdpHENWjcobTEmYUzE2EhYRrkOYzFWcgqFiOdKe9gi8zBbqcpakljCIowe5wi54Bi5Mi+0UsScnKuUCMsMSlp4Nn2fWxkm2gTjMHJwDdt+g3NhTd6ttez3W45vF5ZKP6J8hRA4nU657TgLeccoIrXO4adxZbe2rc/MjqwPZswa069sYaUw1t1YNddtDmu+oNSqU6IyaBjDVcyzPOvaHr6u26/tEFqjTTXn1bVtu+QipXUhxoiONrOCMoGWWzaE6OzpdV6kKEBcAX2MK+3ZZCaCYhW7U1l3LOU5oUp+lZjGaf1eqavta9lChG2xjv48B+6/v+4ppdh9e3P+x8n4fdvEv+T1f+3xL/mbf0t2xV8PKmjp8UvpKrZ3XZiuoizCXoj4FG7+tiTP5bhPUleqVv0A7xCUQtEp5yyJc/l5DUbUfex1Ff968uvCWBLGuoUAWBNP+Jr6BdmuMQFRkuKA2FaGxbNMM2NWtV/mWTJhhMa+oovxCqKUhaB2a6gXh8JAqFs1jDErcll/3kI1rcGE+h7W1Kd7W8f6eQI3LIma8lZb1NTnKL+/ByDux5JRRnreMjyojCDzxpp1LKjs4Z24nvv2s8gGoHMQZTKwsyyLgAr5HmilcTh8kMW5LLBFbbfL/f0pSSsKkO9rcwOwxNwPKvdDEl6rtlLFXZZVndZkdfm6V61+puX/bdve9D8qItYW3QxD0/S8e3yk7zuxGUtJUH0tThHee0Jc0Ala5zDa4lVkRhNNsfJxa78nWu5xk1HueVmIaKE6Ok1SHp8gRU/wkqAvc97Q/JKnjQgLKaPZ7vccnCMZR9SakCBp8NEzLyOXywnvJ5rG0ViLalogrq0I0o7gV1BBaHPZzjMJnR1Aq4UQEtvNngRsdlu+/1EcEJQWGzZtHafzmXkaSXOicWfatmOeFj59fGZZFpqmJUbFMA5oNPvDlsNhzzLPDJeJZY5EpThdBn799IVfP75gsLS6obMiHhQitF3D4eHAdtsTgmfMbUvb/U5U/xFXk2maeDseeTsev4Kxu27D5vCett3w8vxPvLy8Mc0L+92Bx6d3PD6+Zzif+fzxI6+vr6t7QvCRjx+/oHnixx++w2ipRJCkPeDjrx/59dePIsjXNLx798D3P3zHTz/9xOZw4O08kpIIMJndjsvxyDJPKK3Z7/cks/D5WVoxTudzti70PMwd52Hk9e3Ezz99x3a3Y7PZM/kXnp4e+em3f0uKmucvL4zTwufnV1CRyzAz+4Xj6cRlGPjy8oyxlp9+8z37twuvL0d2uz273RaltIAEr6/reuactNAcj0fe3l5o25affvqJDx8+cDqd+PLly6qk3fW90E/zmmdzRWcaBo7HIzp/xsZpEcW9jISQML2h34gmwnaz5f2H7zBYPv36SVpxsjuG6jVOW/pt0QNZcnXfE1PpXxVxuZQ9uv0SOJ4u/PrpEzElfv75N/zut78Tsc2kV2Bd3GKSVGZKJfDucNYCHu8XpuyoseT1bF1bFJik6dtWAv2Y8CSSF5r3PC8s45l5ntdgcZ4XpMUwr/spisBiVCgdV6vEGEWIUGsrVm86J1PZNtrYBmOdrDVJY1yL2C8LXZws0Ghci+l6rMvVMHVlGYQ1aJO2BK1EKBJVBbR3Adq3frb+jqLylJmG6JxkaJIWUa5Y7S0mV7FSjPhpYjgeGY5nSPGmmBAD0nIQkYpwiBASRhsoFoYU1qa6uSCFqpKwtBY/lFJ02fLWjGZNzqy1JBLLqs+jczVZ5TY4TdMoVGa9zYtoFok+jFhWKiAZYTJ0nWPTtbSNo3EGZ0UgTekEXhT2jVF4VVpPwThDv+lp1tgvx0Qh3uz9M4k5V7kba3DGgLU59pbP2jr7zaqe0KR1pj9rGqUKliTxUy7iiLWuRplGWldUghjxQWFVBnRSdify4oozjVNmRVlssqQisGcsXWtpNFIldlosJJ1UPrVOuQIvTJm2bdlsO/rtBu1cdsO4FUpc22Kr+G5N1AvIFGOujF7bIL7VJlfijzoB+1bxTCm10slryrrOumblNfW11rFeHfv+cxTvmtZen3MFmbh+phI3GX1tBSLkON4GdBa/jimsLhql4KiUCCSmGAlNji9dtpQ04nr1dplJccEummAVCo+OUUAhoNh/qtzuSBLWcEJauqxtxcI6x9USouUWmjwnSzw+DwPGtfR9LyLfWa9pHEc2m03ePzppYcjFve1mwzJHWATwneeFvr/GheX+NU0DWjPm9gdy8t9VulObzYZpWlbnCCiAkIzJwigosf19QfA+nq/bl+u2ZgFtWV+TB4WwQqpxURch79fg+59fx5U47aioMljWYI2jMEVu9DkQwEJaRjws2enByPonDIYkoACQkhTsyHswiCaGnCe3qhWQLarVleIKmdTf/6Xq/f9aQl7vA39pXv3vPP5Xr+GvBhUEBRPajFIlGQVZsHR+WMJOWCs21cICNRhxuzhdF9WM7BeAgutgBb4arPVi+PWAvBWs+da5YlbXrR0minZA+ffKsCjvX20YhcZEvnaS9Hct88I0Tiu1K/qwboh1O0GpXKzIf/U+9WeqgYAy0ctistls1ip7LbZSMw3uN7b7n9fPpV44yvsUYKNug6gR03rzrBcrqFH5exQ/j5OU9SqiWS1xVqpemcSqAp6qjVVQ9FvBrtLPOGuhvYcQiCrS9R2tbVeBnJSuFK8CrszzvOpalGe/UgRJ61ioe9GKFeR2uwES8zITufaFlQXf+5I4NxTBmSUnEsZouk42rHJN1koCtNttZbHMm59SZOqbYVlmpjmgdXGscGiE3uiTUA6XRSqMIUascyKC1GT/48sAwyiBvrGo2BDbBn+xTMMZP4v93DJHos+9q84w+0A8XwhK0+/27DY72u0W5SxohQ+ecbrk9pwcjGvF4hfmab7RFQF1M47mWeaFn5esHK/FUcVYsXREsd3t+eHHHwXRzwr7b6cj59MZbQzb3R7vRSxvHAKn08g0zWw2ihQS3ksbl9aOpu3oN1vaduL5+ZXX44kvpzNvbyPn84JKgUlHnBp42R7BJN53D7R9S9u3TIv0TT48PhIw/NMf/wwGptnTOMMS5DPR3q+oGmtapkmYGm3b8fjwxOHwQN9v8r2YAZXBhAZtLMMwcT690VjDPC1oZQjIuhx94Hw88vz5lU3v+PHHD3x498Rus5GxdDiwJC2UdGvAKN78jPcLKgNWz1++8Oc//YlPn78wLxGtHZHAsASeX084Z/jNb3/Dbneg326JaHb7Jw6PH3h7u3B8O/H8+ZmXDJD5OBHmCf1ypO86ttsDjw9PPDw88fGXT8SYsEbWtdeXF86XMykl+l7ESJvGsd1u+fz5EyklfvjhB3766Sd5/etL1lHp6Lp2FZsNwTPPIiLZNi1h8QzDhefnZ8ZxpHWW4XyEJFRxlUTkdb/Z8fDwgE7w9vbKPM50bY9VnoUZfCImz+VyRo2SiGmtSEbaMKzLVl5acxknhmEihMjxfGQOiYd37/npN79hd9izLJ7LJGBZEZwrwlTFoejrQ9azZZ4JWT+hAERlzYopi3UBYRFwz/sFHSOBIHM6zz2XGYApRUjicpRiIiyJ6EFbcSWQRBpiUigta4V2rVTatclzNNPEtYAKKWv7iyiv5IQa6au1TsAHScBlzS7iWyq3uhX7PqUyM+Fu717vyF9Ifm7vWkmwcsyQ8n1WwvKKsCbeSimIwtby88wyTETvpUcfadkrmlAgffmrJlQIaGeE+VBilaTWWFTGhsr04cjixTnCNQ3Gim6As9L65r0nkrDaohuh0JtsTwdgivhfFhHURlpMZrWwzPK8nRExxJAF79KyoBH3hL7rVoX4ttIHKveytG6WOMM4S9t1mCxAWKj4LjMLy5qtYsJlsMloLfoFTirWIYobl3HmZg+/VvEzG6DYNFZe9AJ0ZVvMUHq3c4thElZASkEEFKNCJ0VIQdoRQ7pWGKOIuGlrcRnEcEbjDDiraZwWnREd1oS06IMZq2iaomvl0K4hwE3sUzMTvvWllKo0rW6LNSGGSogvs3WoKsbqVkS7ZhPct7SWWElVwEwdK9dz5p6afQ9glL/5ZwEFXdpYskZKHY/ra2utzkKtVhXx0Qbvhaq/FsYqVq1oP6kVzGuK+Lht6foNw+UtJ+MJqxOaRIhZewNhoaigCCG3VMWAdVVsdwP6hTWWNNZijLAH5nnGzzPzPIGSwqB1LoORgWEcMdbS9r3EsBWws9vtcH5ZNW60Nqu+WaiApaKVtiwL4zThtFptqq/xqFtZB0V7pLiFXC4X0edRnqK9Vq+N9/lRyT/KXF8Fxa1ZmWlrTsA1Zr8pJsarVWWt9VBygzpHq9urFRGtLc51+ecxx8SASjJfKa0aCkXWoIkKLURyTFQkI6+3pcUnCZ67Ls9IjCfnLzlEbq/3Iv6YrQbk1RrEOpavD/X1/vLX5OD/kn3q/9uPvxpUsEZ8REFoZaXanhvdSYlMW7wmtveVhTq5rwfburEotS5A9+e4fxj3AEMNDNQLYp3g1qBCRkTWvyt/u9p1xXgzUVb1+HlZfcELMlzOv8wz8ziuX35epLdNKeZlXhVv61aGWvPhfhGvN41CLSrgQFk4SqvDPRhQ7tGNoGIFNpTf160T5bPWrRE1sHKP3pX7efXzjet98dkSrXaeqJ9Dys8gxJBZCRHlldhz5fsgtFWdkeaUk/Or1ZpCNsxIob6RA2REoCzbWUUVcY2jde16v+rPeTweb4CSruvYbDbZM1iSlPKcVsQdWZiJ0nrQ9ZLQ6FEzTGKTJ/c00fctMV7VfJdlXp0JBKQwtO2e7VbU7+WZsOo+LItUVUxmMFxbWYQaKT3WQolWRrNozZIywBEFAfchiKDhfoux4ome1ERSYuvmtMFp2exHcyL4hemiiEkh4qzSa6iMOCmcLxeO44g7nnj0gccUaXpxgXDO0bQHYXaQsk985Hw6MwwDz8/P2WJJ41zDdrtju93ivefl5Y1lWbhczvRZgA8UxmblY6Vw2d1hmmWeTvPMp4+feX194937Dzzs3/P88sbL65HT8cI8R+Y54Jcz0zhKYNhu2O4PdF2TA7LEebzwy6ePPJ8GLkPAB8syRS5+IC4Iw6NVvNcPWGekZ10bum2Ha7Yk63h4fBAngOYVYy3L4vn85QV+ul1PtWkZx4WX11eWxfPu3XtxJIiJ19c3pnFkOJ9JJHa7HTHIWjtNCy/Przijef75Jx4eE0kbhsuwApwxwGG/4+9+9xt++O4d/aZbgaSubUmZDRLDgrhjaLRKDJcznz7+ysdPv/D2egH3iLIOZQLD4lHnwMPDDqUNh8d3tF2La3p8kFab0/GMUnAZRxa/sN30WGdYYuJ0GtHacjg8sN8fCEGqPJAYp4FxPBGDtB39/PPP7HYbEVAEttsNDw8HNpue3/3udzjn+Mf/9l/59OkjTdPerE/ShmToNj2Pj4+0bcs0TkxTrlhOE1YbhvMRaw3b3QZrjPSoK4OfPa/Pb5zezrTNhqeHR86nC6/jIkynaWQJi4BX257Nps+gn1QFrXVrkjUMAyjF8TzQbXf8/Nu/4/uffpOdQqSipbS0BFmb27lyUBXiLbtrXfPKnmkthbesaiBfaUymvk/ei6hlDCQifplZ5pEYBIhESTuEolCVETp+dgxIJRvJdnkkJGHWlqAcRje4tiWmJMmcaVC2ISVFyPZfIfd1a2VRTYNtO6xrMvBQaK5Zh0Jdaec1TbW+E/UeVMcEf7Hyk4Qme+2lzeAzMfffX0UcVa6WRR/w04QfBlgWLBoLok6exP4vxYQKAsTEEMTtY/bYShgsRLElLO5VxZVI2FniaOO6dt3b/SxVymmamKZB6NBti9OGlEFtl9mTkUSc/SoUXNy1QvDiwaWy1oAzhCjAVTAGoxWNszR5LehzgqOVwi9+vcZyD4ubkrby3sWtSSVhznR5/k3jyKQnGuvWdgTvvbROZLG1oMQJAyWATkno1rhMZ4DZWLEKVMLakZglXfu+8/hci6qVDkHZb7RW6JSdRozBWce4xByPJVqbBZtNRCtp7xCGRsIY5Hsl1VFhSgbIZnMxBha/4LS4fhQngBLbfRsQvMZAKV6TnPvxW7epeh+ordLvmQnfitdqVm5cx1/kPpau59F9MaqOR+/nVEksy/f34IK6K8TlJ0NpolBKNMdU+VxG4RoRdV2KLgzXYlZh+MYYs+6YWhlsD48PKBU4x0hKS44DI4uPskZn5yVpp4GQZL6sy4BKK3hpTNYFSdf5q60WUM9aktIcL2fm08LhcKDrOpYM/A1DFnI28vkLuzmRaFoHuSVtzPtQYR6cL5c1t2j7nsPhgFKKy/lM7Xh3jaXdyqxVSsC+PrdjpJQI8Xq+WovtW3F7+V0d+8tzNBmgvK2qx/zauqAmmj1ft8bUxeSvxm2Uua8wFEtJ0HneLDlujuvnL6c32q5MDFOAPgXFIUfasOSuqxsAoGi0lc9SHn4uxGQGhbwZGfCoi+GFxSB/J+f+GtT+H7EY/n8ZTCjHXw8qWIu1RfXzukjFkNaHUx9GqRzgSkuAVJVZkUxVkuAKWS3/vl+svsVWqL/q5Bu+Vpyt/70uqoBprnZ/ZSEtyWNZpMsmURLCeZykgjFnQCEHdMEHEQqbRqYMKAR/Ra2LqGK9CSil1n7+0mdfNoB6IShtDDWLol40asrbPQp9/+96gyn344Ytcrf53AAxcLOB1QjktbJ/BWnuW0rqcyZhb1LoR1LQkZJWKLSsjF4XP2xgtZaSgKQCK8r4ymMspgQhiEK2FmcBlZkDmyyQU/r6C4BUQJrtdstms1mFcMbxChw5a3MSsb6VVDEyclzux5CBpRDj1a7SGKkIN43Q+kIQ8bW2ZdP3tF0nLAQtyurTODJeJHFunNgLWiuuDDGIqnfrnEjK5IrYDXCUWJO3eZlR1tD20jIwDBMhKTBi/6VzdaExhjDNGa3WQq+3DYqEbRpMa2m0IiaYQsBH6X88no7sjEJbK2JNIRDiIvfLWUiSeBXQrmyuXRfp+806ts/nM5fLBR8Cl2Hgchlompa+2xBiouk6fIi8vr5hbZNbTwLTtHA6XYjpme3mleeXN3755Reevzyv9PAYA8MwcDhssc7x8PhE1zf4ZRHRvuMrv3z8yOtlYZgA1RKT9JGf4sBL98b77w64xtC0Bm0UzrY4t6FxPZNPfPf9B377u78hxMT5fGFeFv77H/4IP91SFZbFcxqP/PrLJ0JM9N2GGBO//vqRaZKEXKVE3zXrGtF1HZt+S4zw5cszL89v7A8HUkycjicu50tmvSi61rDbdrx//8h+vwVYmS5JKZZlxmewymqFsQrrNNttx2G/5TLDkpz0nCvDNM8iZNa0BKRHXJKhhnkJpKToWsd2twVjGC5nkgLnNcNlwBgE2GsnXl5e8zqQ2O93jOPI85fPTOOFDx/es91u2Gw2GCNjom1bfvvb39L3PR8+vOfjp4+cTkcB/tqel5dX5svALs/btm3Y9D2Pj08rcHnKz8JwElVxBX3fYY3oMDTOMV6EJh1jlOTNWKZx4uX5lefnF3GVQESF12q8EdvUZfGENIPK1aTMuElKE5Tmux9+4t/9x//EDz//hqbrWKKicw0+RNmMfQYvV/s5vjrKGksS4UFKssEVcA3eC4MptxfpJEyo6H3ukc9Jns72rNFjdfYHL+2DRRgrKUJI2UQmK9+jUMpgm45m2+OahhAT2lhs04K2zNPMOC+kBNo4bNPQtBtc22NcA1rcdNT6uUpVy9xUxSRANNdFlmv/67dAhTpeWPerGmzPMaLUf9PVrlJVf6+Qvfx8YTodScuMjkEE35TCWbOKBaaQBfuyhzo5QVsBLu8Ji7AUjdZZmDms+hdlTnddRwoiwhiybsk0TTk5Btc2IkpolbT0NA0oCHYhTDMhu2TECFYpWmtQSaxNtSlOE4bYiDBw65yo2memgS2AUk7Wm8aRkqjvg+gCqbwnydyRvdfaayudCkHM4ayML5TCGwM2iHBgFAHHlCKzl7Ghsv2dKW2KpljUWQyK6IXlWVo+YgiQLQG1ktaPFGNmdAhTxid5f4siKmFLWOtwrsHERYZSzKAEIAKRKQtGClvIatFVkFiG/G+dE5lEiF5cg0LEh5T73X1m68asBySAk4opJ9Cx5Mdy7UbnBPsaO5eYqT7qcV63VZTXl9dILKK++n9IV9HzOmauv6/jx2/F0/cx3C1gUIELWt3Egdd16+ookKLoHcTM1NDZucNGh1LS/ku6AjNSp15vBiF6QhDHEWsNbdcjwtMjfp6yUK5oNlgLKINzSoQCsaAhhCWLWwtrBSXMFav1yiJKUXQupMjUSkEvJY6nE8NwwWYgUBgIk7gbNFloNTMv0SJYq1TM2ggN8yyxT4n54XrP+o0UlIL3IvpY3VthNHN1bvLXVpfNZsPhcEAby2UY1jj7WwzkEh/WDOQSH9V5R11sJM+1WodMKYU2V52xewZ6AUJuAKcyjpIwwYQhYVeAorShFB0FvYIHSuy8EZFvARSloFhaXEDYSAJ+qPXnZesoDnK5mrnmbUqFtRBe3+9qdFN2Knmf8rt48zpVzv8vPO4LwP+fcvyvXNdfr6mQ0eL6cM4RVPZbrhLGUjUWdPG2xUAErPIgT7dsgvsHe1+pv19Uy+/uF7kaKa2p+/UiqowotpZJdk8bq/9dU9sUQKLqwwqrE0OhFBW7nFj9XUrphq5U7AOdc6uNYbmHtW5CbTN5n6zXlfuVOpa1Ae43mvrz3IM05XX3bIa6LeMemCjvWRalbwlC1sc9iFHoRKpUFMz188dr5ChBWroCS6KofO1JzZ8ig11qpW6VqWGsRWuY54mY6YXb7fZGh+Lx8XFdZO9BnsJSWJZFkihn1/YDrUWatNyjIsJTtDHevFSkbKb0qXzPGif6CMX2xxSkPMnCqK2SpPN0ZJ4nrDU8HA6YTAuNmbK+UviKB3sUuvoK7BhNin5t65CEQedgI4ESIcqoIiFX0FSUf0cQRXLrcMh9t87hugbXC/Uwas15HJiWbO2Ux9g8j1yGE9M00TYNfd8B5F7A6/y8biLSM//582d++eVXYozCXJg9l/OFvoskpTF+YYNUgeNR8fDwwHa7pXEth8Mj5/OFaZj4x3/8PdO08Oc//sovv/yC1pq+72WcEBjHCR8Sbduz2225DCcSiXEaOV0GzpeATy0osbezLkGaGMaBxU9rNaLtO1QyGKPQTrHZtvz08w/8w7/7O2JM/Nf/+l/58uXEr6cF+OFmPry8Hjku8Pz8TNN2bDZbhsvA58+fZcyr9/RZyFPWjob9fs92d0Bpzfn4xvl8RiEAz+l04nI+ooGukTEyDmcaK04lMcXsZJLAXIHImKsCSsN+t+VvfvMzCYuyn/jDx4lx8igVCSmwVY6237CEyDhPPNlHUY5mwntpd+j6hs12w5eXZ57fXjEqMS8j+03HME7M00da1/D09MTTu3c0znE8npjGM1pJBQdk/djv93gvYO7333/P+/fvSST++Kc/YK3lxx9/JCXF6+sb87zQvOt4eHhEa5ln55MwPc6XC0MWYC3MsfePj+z3Dzw9vWPTbfDeM0wjSik2mx3bfsNwmfjTnz7y5fML4zSjVKJpNF0WodTGSGUrKsas4D1N4qjhffarT4HvfviRv//3/5F/+Pf/iQ/f/4htOuZxrgI9AbzKvkGMmQH47cNai7ZqVdsn1nubZxwGjq9iubrfdjhjGMYF76c1aVAoFj+TYkBZCbpSEMDEaoc2lqQSPgZSLECEACnW9fTbPdvDnmWZQQuooLRQgodpYRgmXNvRNg7X9jSdAApRaVKQvd+YwpS71+eRAC6lovxt8hofSem20lqOe0C83ttYdwQtQHYSQCGSCtYJJIwS1gfBs4wj83kgTTPJS/uYUZrWOrF2zMwUpRTWIPbFRkDxhADfKRT6dhYQS2llOjrXsNnuMqvJcXp7vYkXQgi5FF+o2Fc9hSYzB5akmL0UbUxKhOz24ayV60GtcZbXmpQBCeNUBYwLGFIC4gLi9X2HoqJGG5PF2TRYie+EkdYKCO6FoRD8NUBvSqXUCwjumkaC+Yu0PJrMgGmahqYwNrLzkgWW3EJa9oyoICxCUZAQIq3XrzKAEENA58qizs9IrwLIMT8HSMETsz2sKawHrbJeg1jRWZvbI5zBNVYcCIzOTiGJZRmZpmWlka/V2bxfpiqOTPEaV+o19rDrz0rsU6jtZczesxJqEKBUjWtdsTqJLPet9kmv49wbMb4Se+W4s7TU1sc9tb0+SixW4vHbSvV1/KZ4LSyAiHWGbKsrLE1F8MLyGscxP7/MhkXWtylFQpRx6poG5yzz4Dj6wBxnCS3VVZsrlLhHi7vHPMt9MmUNMqLlpaK0bhZAsNxbaw1N24IxLH6RQkfbsTvsUVkAvOxTCbCNo2kb2q7jcrk6tHVdx7IIWxNgs91mMWIBrARIN0zTxHg+rYXHkvsU1ooUKUWX6ng88vT0xH6/p+87EteEvr7P93F/OYqe2xW4ChCugJUIiJc1uGLKabXGo+X66niuWKHDbcExwfo5atHyvBJRC4cWphqk7FhS5oQh6VxIyzN9bRMqzNY8/qwtOeQVNItRdIKECVxyw1t2Uf295Cv3mMFfaJO4O+6BvPV8/4bH/wor4n/lb/9qUEFQ1bxhJAVJ47M38jpgCqUrJagU/4E1YSuDtQy+e1DgnqpfI1z1JKkXrn+OzVAvcmXwlkR4mYqAyrz+Xb1w18KIhVWQEHppnVAPw3AFHe4W5/J3JemsNQjKhNxutzcPs26tKGJ+9fnLOWrGQFm0Sn9tseor11+ewX07Qgkya8ACuHlW938vtOXrRlQDJ3ULyn3rSS3UGUnYRq5DWB9LBiUkkQ1BY0NJPIVu3Hc9bre5YWjUyKhUNW5ZFtaZ63mrhdI5x36/Z7/f36CpNbhwbYOBrm9WMKTQ78TLuDhsSG9YOU/btux2Oy7Z2aFsLNZaNpsNKaX1+czzzOl0om0X3H6P1s2aaBDFfrRpHI1zWK1YVpApJwNRU4ZPHZws84JSieADp9OZz18+56RvC2hs29LEyDyNogUSAtM4s4wjaI1xDh8TrrUQYfJS3R6Tx6dEt9+x3R/YKLFna5oGHzxKI4mX1ozTyMvLKAt4ruqU+y+JvuL19XUVrmzblpeXF56ennh8eMfy6NexNS8L6TLw+PjEYbfjeDxyOl14fHri3bt3OOc4HS8MY+Ll+Y3LZcA5x+Uy8Pz6Sts2fP/9e/7md7+l63su40C3adlstmz3O/rtFoxm8Qtv5wuKDqfFWrR3hg8fdrx7J1aCzuXe5yTUZ9t07HYbfv75R96OZz59+sx/t4YYFvQ31un/13/5Lyy2xYdIt+kYxrPct67hcDjw7t07uqbh5fkLb29vHPZbttst+/2W9+8e+eQvPD9/5vj2xu7wyLbrZXw4UT9eppFpOJOip+ty3+XxzBwT3W5P2zT4uNB2jjAr4rLQNS0//nBgWSJ//nzE+5OMwxCJfmaepZLjnGW7O9BvN8QQaBvLdtPw/PkLf/7jH/jjn/7INI0cj28olXh6OtA04rm93e/48O493333HbvNltfXV5SC7777Llu6GYbhwrJMXC4yVx4fH3l4eGCar60zEkT1+EXcEzabDT/++COkxMePH4kxMk+DBIba8PT0xMvLCyklHvYHfvz+B96/f8d217P4WcQ2Mxg+DyPDZeLjxy98+vhMjIrG9Vgn6vDGiXI/2jIuC9NpEkAgJUY9Ed4C0zjRtA1P333Hf/q//d/5h//j/+C3f/t32KZlnGfmUrEmU5hTYUfInjaqBIy3e3DWTiGJ3ewaEGUB2nEcGS4XxvOZMC+0naVtGlKS14qVWBBNlOgRq1sn6vJE0UdQEvQN47gmtCTNZZhwDh4e37M/PGKbhnFapNKE0FnnxTNP8l5t19F2G5q+R1nHHBOElC0Ds4ZLbq9I1b6foeZqP49rC4XKzLY67rkHq+t9H7IqvRaVcx8EHCm9/kklkpbXb5qG1hiWy5nz8wvnl2eW84kwTZkFp0kpMg8zm82GzWbHsngRm51mNIqu7UiEDPYvKK3ZbrfovD+dz+c8X1qazEqbZ9GYiUEAr+gDMQWa1mKNE30Mq2g6Sbx9DESyRhMBYY2KtRsxYhSYtlnHVUoiNLiMCq8SjVFi89tI7NE2jrbNmhwqiX6CsZl+3OZWGLXGBEqpNf4pD2/xM2RgxTqzMk6NMThtMKg1TlqWma51V0E4LVaEzupsUSt2fHFeOC8LSyy0fgPOkcLCMob12WLE8UguJdEYJ88MhbYGvIxOlNh+r+2WFpxRuEZjHCgtAINrDM6CayxNYzFGQD+TGRTOtSgt7A/v47p/lwJMuUf3rbh1LHSN3ZabsVvYgteE/+tWnzqOKvHnt6qsa1XYr8pUNzFZXZEuBY26DaL8roAZ5fuamVqr/a+gRromnleGrflqbtq1lQaUEfZlShFrG/bbPZt+4tPnj1zOZ2krnsWWcZcLcDEGjpczVkHftjw+PLLfbfj060c+fvqFzjVEFF4ETwQwVBrtLHu7ByWxyOw9TiucSlIoMhtMXkuXMOOio1VSnNrtBAx6fX1lCcII2+12NF2bE/xXdvs9SQnI70Ok73c0Xc84T3gfVo2tJa8H2+0OrRPzJGNos9nw9PjIx0lYtCWWFNHIq+ZbScjHceRPf/oTl8uFfrNdM9/ChGrbdo0zS05T7n/RIKrzMFOJPBZAURA8teZDZexYZ27G/H3yXOcFVzBCwLQmW+cWLR1rDVrJuG6a28Rb7pe0Asn5IjEV0E8cpEQeI4/5kEgmZXaIu2lpr8e14gqM1HNV+qlq3ZcKsNZlxypHPZf+MljwLSChZob8Wx3fOv+/FajxV4MK9bWVf97aa1TtCoDKPYDlwdSJf02Lr0GDe+piPUjvEZ/7f8Ptolp+VmsD1IhwOWrxwfpnBfWtK/cpJZRLpODWZH9exGfVWIsbR0HWVcUMyOftKtGV8lWYC865ddDXE7AADzXbotZkKEyFmhlQazSUja5mKdz0RMWrVkR9zr90f8u1dl23LhY1+FILT9b3r36e3woClVYQIES5jqIK3Gcl/bLoldaFelOtP8s8TTcVAVWoddbSNG69n+Vc2+32KzGc+r7cVL8owlDl+bE+X6FPXT+XydWX3VZs7Ra/rHOlbQTBTlkYbMmfTXrbr31uhQlhncmtExLUlte1TXMVUQsRH3ILTmYlhBAwNvuFI77Fx9c3njcdKIVrNjggzFlNF0NIAT97CVxTlB5XJ+4ZYZGfj6czGI1PoLuevhXanzFGmAohsMyL0PdUykFS5Hw+r04SNTq9LGEFFLQ2K1r//v17Nr0E7omsBj1NzNOy2kbO88ycr/fp3TthLmz2/Ld/+hMxeZwzxNRwOh3xfmGz6bOo5pand0/0m420hWhH27XsHx94enrPeXzl9XRh9gs+TriNZbfb8P7DA4+POxpncjuOFgQdmUPOQdc6HnY9h0PPYd9zfGlpw8T9cRnONAfHdrehaxtO5wsxevq+5/vvv2e/23M6vvH58yemaeLwNz/z008/sH/Yc7n8jMHTtJboZ4Kf6fuOx8MD267L1oEehadrxQEkBtHBGGZPUBqFUBCtMTRtwyZssE1L0i1N4zAk2sYSJk8KC8SAs5bdbsvh8IC1hstwwRlL0zaMw8jL6xfG8YxREe9nGqvp+o5d37Pf73h6OPDTjz/w/t07rLEs04RSsN1u+fGH79BKAKZlWWhbtwK+p9MJ6yzLMvGHP/yB19dX2rblcrlwPJ7FQnK7xYfA68srnz59BsQa793hQN/1LMvM/nCABFZbus0WHxKvr0emaSDGhbZxdG1HSJG3tzPn85mUFNo4Sa6VhBtzTKRxZJyXTHd1uNZxOb1yPB0ZhjPTOPHjjz/yH374kX//f/6f/Pib39HvDiw+sITCHppztVZsvrQsKplR9HVftqzdPldt0jWhySJg8zQRFqmwtZsNTSNr2Xg5cz4dBeDKfeHWWoxupMYTSrXGgxa9mxCDJH5WQMm2FXZC22/ELjRXp6ZpgiRVZ20dymicatGmoel6yHaI2qhMc5dgEq5BaKDa21WuQlf7ZCa35iDkun/X4PG32QlV4Jayun4ShkKk6PoInd9qhY6BOE7M57PoKXgRHlS6sOvK+4nFZdn/Fr8QQ8TEKEm1yhXiBFoZsW2NEZ/ZiY2zWOdQqNwuOUHMAsiQLfQ0Imbm1r22uA9ordcxwJoMiB1vKL3ISJsTiKuCnEcqtqUvvcnxR993aC1AeUo5gc/uG2usl9JqYVgq0iAxoLEGq2wuJrGO4RgCs4+02mKsrDMUOrMSUdGEsGCFQRCJweNTYB4HlkWEfiUplWqjtZZoPBCv2mkpP1eVGTDWYJXBa7Wq+4cgjhhWS4HBWmicwlnQVsQjG2ewRuXfa5yzOGdQRpItY50kV0HswkNI+RlLu2VYW331ygQRlsqV+VnTzW9i5jLWv9GqUAMA9+O+jvXqY02IuM6NunhX99HfzLUcq9dxc/37AibcF5zKddWMW/nKvys/V+Bjrjrn+qQwCxTeiyii1QbrnDBIVzeoIGtNZlFIUUeDFhv7JURxdNofMNowz9Mag4bcBqu1iGer3PIpLQ2sMb42kuTGaGm7lhDF6ncYBmKCttuw20kB8DKKTbLW16LhnBnLOlujiy2mMBxs3juda9YY2efiodaRJXj0ixGQom3puu4ax+W/L6wYgLbtMMaKsOM4Mo6jiN/eaWo0TcNuJy2GdfG0Ln7W7RCF6VCKYDWoUJ73yuTORbQSh9fvez9W79fkeqyU+HzNFdT1PerCp1yKya4sKoOp0l6iomiiSFtEYZjYahxWYpA3c+E638q+k5Jef37/muuP71lwV3b0tz7r/z8cfz2oUNOqKsSxLBzreFAqV3BvBRbrloLyunK++0XrvtpQJ8114qWqgX5P0a//tkZh67YIKlGiOqGvWQY3C35KuZddY11uD7CyGDVdyy7smKaJ7txzOp0yMi8LiDO3iG49aWvNhnLtZUHsum79HKUfs7yuTuxLcl+Qw3pSF1DiHigoyXOh3ZZJeH/vStWhoJv19cYo/WJlAazvc1lw6vMUZLzQXtFSUVjp2BXiX8QSy/MpQEP5fMYUJWZhERyPxxvLSGlPkGfYde167r7v2e/3q3PGqqidF9Z5njmfz0zTiNJpbdG4ttVUwp+U3l9VjaNIYw1mu6FtXBbekvaYxokIVYzSn2uNvtJutdB8NQmrJdDSytC1DVYb6Z1V5OQngyFZcG1ZRDthGqcVhDHakpJsEOM48fbyStc6Nl1P2/bSk5qBihIoxvy9T56oIsYZSQSMRUfPcDxKdV4bms2Wpu+xSvoINZBSxDOz+IUQpJ1iXmZOl4F5EjeDK/IecgDWr0Hv4XDAWst3330HSjOOE0pJxQ/g9fWVt7c3xlFEDZe44M+BJosW9X3Hfr+hbS1d77IdmNh/fvfdO777/ju6vstq5i2onGQk6LsNu/0B+3FAqwmVAt7PLMHT9nt++P6JH394z37bQ4KwSB9zTMIKkmBZsdt2fHg68OHpgc8fP8L5a1Ch6xyPHx7Y7x8xtmGcJ7RR9H1L1zkWP/Plyxfe3o5stxvev3/P09Mj+4cd//E//AMP24ZpPCMezIHdtuf77z/w4ZcnPv7yR6KfcUbTtw1d2zDPkFRi9jN2HAQYSR5IGC1giHUNS1So3Dvd6MRCIirQzrHbbXl6fODp3QNKIfamCibv+fz5E5fLmc2m4/FhK7R6teFw2PPu8YH3797x4w/f8dPPP+GM5uPHj1yGM9oonvYPPB4eZHz7mRCa1brrfD5zPL2ijcyt0+lICJ623UvLxzixf3ig73uen1/55c9/ZpoG9vs9P/74E/v9DqWEnXQwj1ilmaaZt+OZz1+eWZYRpQLbbYe1hpCBjLfjkWES3ZF5nDidJ1xraVqbWwdkXrV9nzVa4HSZeX45c74cISW67Y7f/d0/8PThB5RrOU+S/Hsf0Mbimuv6XLPoUlr4yg+7zM8ogfecrYoLqLAy6hCWkLTOeM6nI8fjkcvlIsr2JgtKGrfSxZdlISxXW0lyMiZaDQqrLfv9gX63x7kWk5POZZkZzheMMfTGZktgKy0hyq5rtm0aYS10LdJvcN1/YowE6pjga8Hh0t5GgRe+sc9/q1ImQEBOfPKPi35CymtVUglnDU4p1LywnC744xl/vqCWJYse6iqw1iJAmZI41cxevi/MS9MK/b3ENUjslLLLSczxkjwrYV2E4FG5Mq2NQecWOzLNuIC82qi1urhMs4BQVktwj4AFKhYQRZG8tJK47EoiCYTGGi1WkjmRdtasbYLSypit6ZxdI2Vpy7mN3aRFQ+5PSUjWfSQDTmleQCVc48QucrnSqEOQJ2+MwWoltpDzRACWaSJFscDUYkuCRmwqcZmuHfPem++pND4EtDI0WkStl3nmMo5cpokQIRlxBGgaRdsobJPQTkSIndVYky0FtbTHNs6hnV0BMdA5ZgqrW4aAVYieSY4br5T1zFbVhogiJFhiifO+djlLsQbHFPdshTqm/ueKcdWqcQMslN/XcXb9/mubwl2sdh+jw21Mf1+YuV5HAT+kxyQp6caI5XdkxgmZXTtMpBDZbjf0fY9RwkpYljkL7YqbTdf3dJs+J72axcvTd03PU9txPp9EWybbNAoLKs8UrUX3oGmuIrBaxoDJ/25os2D0hXkW1oE2NrMFdyijCVE0OBrjWJqGaZ5FCLoTYD7kOaCMzY5LDmPc2iLNCi7JvHt9Fa2hw+HAw8MDIIyHAg60bQ3YCMi83++v7Idlzi0Et0BTKaS0bbuyasqzKs961ZVLt20Way5RFdwkNxEHljL+yhiqx0w93laAgNLiUAqsQNY4EIFXMnshj14lAEJMKv9bU5ZjVsvbq7Cvzm1M5VolP/IrqJAftnxPmV5pnWdXUOw6g1IqTOBYhOD4lhvEX+IclGv533F8C9T5tzr+alCBXN0qiLFSV9RHbphaH0ZKMnBQ1WYfJSEPazW8FqApiLtaPaNv3rpCUOtF7toPc+ssUC+gBXWtK/clmTern6le2w1qBLdedMvfz/MslRkj6qXKaFlEaNeNcrPdstluOV/OQj1aFnS6LsZXS6EryFFvGvVkvwcVCi2/AAy1tkP5f/FtL2jdPSpZf7aanVCL66RvPIdyfaX94v66y72s/65cVw1AFEpX00l1+pZ2V9gX0LVSgaztccp1SoWlX22xrHM8PT1lkSsRoBPWjDxLmz9buS91tfxe6LLc63K/CvDgnM0BkCx+iYRV1/OV6mFYRH23CDQWmmDN4iigTHlGJalmDbZz1YNsWxaj9C8nEW28PlPROrBOY0NA6XmtJkjrgyh1h7xBnk8nxstFKrUxMU8j43CWgJQEKqKdEicOI0G0aRymaehNws5HUpDewSUGpuDRPpB0ruy0jSTyKnE6LVzOJ+bF5w1Y7knXdetGtt02NI1oB4zjSNMIG2W73YrOQ/DECE3Xstn0JAWX4cL5MmCt5XHzgLONWFPNM8Yodvue7a5lmjuaxbI7bdjsen78+Qd+/s2PdH2H9zOzn+V9wsI0LQSf8HNiGmWzN1oRVcQa2G4s7z/seXgQi8/oAx4RH4shMFzO+GURnYZtzw/ff+DLj9/z33//Txzfvl5Of/rN97z/mx/p+z0hCnNhtxOhpqax+CVkV4SRtm2Yxonz5cT+sePHnz/QN4lf//QHoVsj4OOPP3zH6+vf8Oc//Z7L6Y3tphXLtSjOH4fDHg/Zzz7bZU4jJqvjx+BZlkSKgb5x2ZIuElSibQyHbc/TYc/jw4G+E2vUYRg4HU+ZPdDw84/fcTg8cjweGceJzabnhw/f8e79O56eHthuel5fXnh+foYcQB0Oe1QCn+K6vl0uF86XM8Nwoc/jxTnL4+MT1hoOhwO//PIrPZqHhye89zy/vjBMI0+Pj/z04498/8MPDMNlVeculEuWwOvxyPF0hOh5etzSb3rarl01GL48v/DycmScYAkJY1q6jcNNxQlB1qMxJMZFRA/PpzOXcWZcAo+PD/z4m9/y42/+BtdvxI3lMkqvrjHrHlT2LCnExzUBvYlq8jHPM0MaGIcRP89rz/YKxmuDaRRNTvDHaRTWxDSiVMJZLf32eS1dFet9EKAjC9YVFg7aYWzD4fDAZrvDWEeMCb94Qlg4HU/4RZ6xze4AS5CgNKQlO6Nk0VvXopXGr0yyquqlpLpUs8CqXWf9uip3//PHTdKVrglaWbNzmoYCrBKxQh0i83lgfH1jPp5J04xJ0nqGVkgkK1/z4qWiF71UWiWSlX3DCz03hZjvo/QDl7jCzzOzX7BNQ9dvVk2gW40ghaqs3UKMKwNBG9kPtBF7X1Ikhczm0qKnoJXJFTxRUofiPCFOL23jaGxuG4gR7xcSwnRT2fHAWL0WhgpQLuy67AKkAESoUBnJFLUuvdY5xjDgSZKgN7lgkZ2cFIgqv7rqI6UUCYsXjQitMM4RlLSuxHAVbGycy/c45DlQxJtBaRHcM1j8eeY8DpyGC+M8k1wjLhaNo2kUzkWMFbBGqYQqMWksmiZF8C1T+DMwkNI1PvpLifZ9XFUnWk3TrIlhOWpwrP6ZUubmXH+p6ns//teEP3IDKtRrTn1euGUlFPCqjrfrWPj+byjj9lvzMQNySgl9XKMzkJBB1aTRVv5eRJxnlFK0ncROznYotaVtG87HI8syM84jri0uMuCDaMs4LWCZ2DZK3DVOIlQdigtOWDLtXWyqi+ihsQbXyDmNtdjZZjbkhWEYMNatsVyJT2ISccC2bZiXdgUM2rbFWnnOyzyDX2iaFueuRSybY2GlDCpopnlencge9zuenp7QWnM8HjMDWcBBaW2eMztSrmme59UxqB6LJT+o7dPrWLceB2uOVbGZgfV+3OcHqCv4cA901Yzor/INMqmpaIGlmBN/WS/rcxXAICw+63YpdIIinKq1FqA/izImIikFliXifVrXlRXg0gLCwnXPLXCAUte94n77vZ1/iaLDU0+9+I1CwD3Q/X/FcQvq/V8HLPz1Qo0qV2gzYlQ/rJLcyCHBSdR6Ra3rJK1mJgA3A9xHVlXO8rNvJd1loasBhfr332QYVLSddcLkf5fEu7YrvL/muv0gJbHLqoVyynWugkbW4NpGerPmReyduAZzpaJezltP2HoTqltIigZD+b4WiixikYUxUFfAamGdsqiUv62vvRb8qbUkCpBQ7ktJtMv9LucpCXthCpT3LAJ9NROjeLqXz1cn+uXzaBSbXAksz6h8hmL7WMR6bHZHqBkUZfxoJfTie5rgt9pA6kW23MMiptl1jcyDlJjmkZg3sbJgF7vIAkbU11zu75yri+X513NBKRH0ijGulpgGsSzzYUEFxB2j9dcxmqL4lCtz3QwzNdBoRXIGk9VxYwjM08zL8wsRhW07gpdr9klstXzwmQbbUPiJqrFCoVUdbb/BhBmdeyLneQZtaCC7IRiavqdxovS9jGfmJeuHdA2bXvQkhFqeaJpuZb/UwcvpdMKnyPl8wYeY/ZOl8micZbsTsc3D4UDXdgzngcvlzGW8yHNxsN21pNgS43tCjDwc9jy9f8rVa9G0IPdSxpTwPjIMI5fzheAjMSS0Crx7/8DPP7/j4dAR48zlHNkky8ZJgrlkN4tpHDEotpsNP//4PV8+/sq7xwPx+PrVevr+3SOPjzsSmhDg6enADz984Pn5jaZ1WbxTM80jX754nr88czq/sfgdzrU0rSbEmWVasK7BNi1Pjw/87d/+jj/94fd8/PWP9F3LNI2cL2d22z2b7ZY5JqY5W77GhWUcsk+7FacHoO9ant49sv94YThd8MtEs9nw9HDg3bsnDvs9m67ldHrjeDxyPp1wjeXBHpimha737HrH6Xyh73q+++692GUBXz5/5tOnT7y9vbHdiEDi29ur9GnnZ19EuuZlomkcm+1VyPb9+3frurHb7Wh8pO+FGWat5d379/z43QceHwXY+PTpI36ZeXx8zDZgC+MyE5UkzrZp6LZb2q4jpsT5fOL59YXLOHCZJhHtjIqmgTl5jFE414itKcCSmGZZL+YIPsASoN1seXz/gd3DI8pIsj17qfbKEpLWzxujJKHrHhW/HYgMw0AKAl6pdK0MXSswkgRrBeMwcDoLsGO0onUdzumrA02xNVwy7T4plDZo24gYn4o0bUPfb9juRHdGqlzkvxUh2a5xq0bBMi0M08gSE7ZpOez29JmuL2uduEcIxbhiwmX8UqlaGynlz/U1a6EUMOqv+6MOdhNFnFKvVW1yBaxprIgCDiOn5xdOn5+Zjye0D9KzawwB0bfR2TKudoswjcPl84szUVqTYKPNTTxzH6eIRhPr31irMx1cQD5b6MgpXnXIYiRm4MUYQ1CSENWC2GWvVgq8j8SQXQ0yzbjrO5wTKnipAoeQ2y2dzbDLlW2oFARf+HnCYlJGo6PGaSVijW0jLj+o7AJgsF3DYi16iWu8Jgm8lnmgbltLg896BwjbRkF2qRGrQaUkbXXOZtcHcuuMktBUg27EtQUPc/BcxolpWSSN0BrjbE4MI9qUKudXw2eNcUXLQ75Ak2I2+qBKlMuzrOKhWu+qHOv9XG2zrwn6NQGoGbfXBK3EZfVrb6/3Gk9f14Xree6vo54f32LlfguoKNdQv0f93kohgKimOo8u+ZtAlZkJpSqgoVGORpV4UDMN45XpEiNGN7Rdw26/w2rNMFyY/SyW2SmBteLCEsFn3TebW1iMMRin0aNaE+/oAyEGYQ5YI2BDurJKXG7nNPqqqzUvV0F2YcxKG+k0L0zLjHPCrL0MF6ZpwjnHbi9tGmHxuWVGtD5KrCsZqdwjbWWuT9PEly9f0ElYmwVYEJcyeQYyfh3zvKzMA2sthFjZT14d7Urbwz2bpI631phZXdtbSm5SHm6d6yglLXJlz7pnJBch+usaUrEa1iRXEvwy12J+DtWozvtEBoNXFgWAvilcF5AT0nqeVOnBoGqnpCtYcWUClesvwPW35sA9CKGoBbO+xS783wEqlKMGE761R/5rH381qBB8YI7LTWJ29fm8DRIUEX/lltwgomUBrsGC9TVc7QTL78oCViZ8ef+bKg9XEABu1UbLv+HaK1QSSKrg7VrdVSt9vBw3PUJlskXp0SsDOylJ/mIOYow1tJ3QrFOIOC2eu6VFoVxzQRJv6a/XDbd8xnsEuyT394lp2TBuFw9DESqsAYoapCivrdsoamZHm5Xoy/f1ZlQ7P5RKY3mtUleRpmEY1vcuqHS5/2WhbduWvuvl+aS0VvqL6EwZO4WpUD/jGuwo174yEzKocM8S0brQGec1sdVas9vtcI3F+wXnpB+uaVr8MjON0xrq1miqtQbvDdFfx2p5xjWTpjz7ci9rwKbrOowx+LAIWJGD7StzodDSDNZZfEoEhQTMJoNZzhF1xBqNUhaVAhoRrCNGXp+fmeaZpw/f0fcty9Iwj5eVvhecCMb1222mtjpSBJstAEMKQukrwU5mVsgziyhsFiDdEJY9SWkWH1f7tPP5zOl0yhvZdaNMSVSNz+cz0zzjY2SJHlDZxmvEGBkj+/0em0XmYggsfuJ8OXIZR4zVxBTQOmEax3c/fABgu+sxRvH49EjTWC7DhWE849pGzmVaDDJPdQKfPF1j+fG7D/zw/XuaxjCeT6RkaJs9zkqPsNWeKUTmeWJyDdtNz7bveHo88Lvf/YYPfQO83KynRkPCMwwXYjRsth3f//A9YG7aWKxxUuHNomDLMjBOlnkeCcELuPXyjI+wf9RsNxt++9vfYpQkNdM4MA4DzrUkLRux0RJUxRCzOnbAkHDWsW06Hh8jHy6BP26/8PlTQBN5/3jg7373G3747j1troxM00gi5KpQQ4oKrS+MlwvLNGAIdNYQw8zx7ZlhGBnHSSxDl4XT+ch5OGGN5bDd0XXtyhhTulhl7dc1JSXN4+MjWutV3NM1jVC9U1rdQLZdzzBMvL29cD5fiCGw3fp1bT8eT8REpjWLpsDpfCbFyOVyIcTA09MTbb/neFw4nkfO55HLOGKdpusSiwUfAgm1MqZIiSXC4iOnYeT1dOJ0GVCXkSlJQmgkM4Ikqdt1/xQrs+BDZqF57o95mnHqmqwoWJl9Nfg9Lgun45FxPKNSomlarIUURfSWWADza1KhrcE4h21axEJQWnT6zYaYIvO4iACWUswo5kkSPXCkKJbJ8xIYl5mm27DJLWbKWtF7iWLflpTinnFQ1sQYI9bYmzUypZSTELFpSKkGYb+dAN0WLKSqpJXi+l9mRxQga1kYjmdeP33h9PIK84xVKa+fiiUEsf5UBm0S1jpZ0+YZlfeZpLVUZMPVuUmhUEmtraMFDHepQVWOF1prgp9RVph7EkAHYtSrCYiqgvEQpF1NG4WyCmUUKSSsEn2OpKJUYVWDUp4FEezVWtG0Ddu+xzoBPLz3AlBx1cNaY6IqWU5RYrqUtRxUyjFTI640+8cHtMsWe8siWgLOMCXw55HgA0sQ20mJf1K2hcyJDeK6ENckXdySrG7xuUU0ZttGo6SPHi3tAkIsEKZdytXKEDzjKDGHD0EYDM4Jk8MaVK7hiMp7EWfOavbWYK1b2YnWORFmVRqfIjEIqJCSFMHKmKsLQCWGqqnodY96GbF1vJbStdZ/jRcqUcxqTtRFm3rc3xfrqOy47+dMXVAp8Uj9Hl8V4arf1bFVDQzFGDE1lVwXhoIAcqKPIcBCOZ8ARTm+M46xOTPPEz4IK9h7j14UTY4pmsYy+YVxWmTN9R5nspub1KrlZ03W8lDiOqKMrPVxzuAMUv2vmbeFTSuFL8X+sBPG+2lYn1UIAUcB8JJY81rLxorN9NtJHB7arqfrDNawgkilcFUYASV5NdqsDM5xGHh9fV3j0P1+j9aa83nAe591zQog/7Y6xMXkmfP+WZgmdcxb4ug616jXoPsxVY/dlHOide3VtwlrvYaX96zPs7Y8G402Zf3WXMUNr8l6/f9SrJZ5Y6oEXe67SqX9OAOEpggmatln1jaFAiBEWO1Qru0XKUkLhgDDmT2yghW38+7mOtN1XqX159ejnmf/3PFvlfTXwMK/9fFXgwrTPGHStPbBKci+w2ndiGTzkYU6priKCdWDtSy85VjPpW5pZfVR3/CShJdk7Iq2FXRKBo7WedGPQpVR2d9UBFzyefOYUBn1N+q2sl+jsXKt0sax+IV5mgkZtk4qBwFBwIaU0TRjNNZ1aBRx8TeK3bVAYo343gsE/nOL+rdYHGVBlIGcMlqXxfh0obKR701Y6ZFKScuKVC4k+BQA4Jr0LsuczyXq0D5TPZvmandZnm8N5oQgiUfp6QLZjOd5vm5wsPZ9NjZv/hWSWj5buX/yVdgUYIxlu9+tSb58pippj7e6BwVYKAFAYRqALIKbzUYSeSLWOvq+QSnD6Sj2daIOW4SAIhIryL3x2hNTXBOkoqdQV86MEVCg7/uVUgfS/5ayZZJSCps/TwhlkU4ZABMXh5Bi9ssOxCUIbbUxmKggyjxQmVZWNBqmcWJePIeHB/rHA8RIWCbGSXoW51mx3e7Z9S2NazHasMzSn/v+ux9knmktCWmK6BWcUizzIkrmjcMqTddu8B6WEGhbGQNjZtNM08zpfMG6joemw7qOaQwMg6gv68Zm1Fz6Y4/Hs5yjadhudquWx+VyISVRLp+9Z14mFJEYJJje7fYCaPQO0oxiYXc40PYO/3EUdWhraHtH01q6xglNHc3DtuVh1+GcIkVPiAtiYaQB8TE3VqF0YvEzw3BmHHt88Dwe9vz7f/h71M8/wB/+HzdrWkqJ6GEcRkLUHPaPPO73jOeRX/78kedPXxguA7vdnqZpUVpzOV+Yp4VpnIgx0XYdyxKksp+Ddts0PD5sGU4HkhfVZ6mSi0BjLH3KVuOjzj/zeDSdsSJeGaDfnHA2ovXCtjf8/NN3/O3vfsPjw55lmfjy5TMAXbuFtqxTor9xfD0xTwKwLt7z668fOZ3OzLOncU0WqTMsWVRwt92gjGWYZiYfSFrR2o1UhpUm5rnbdT0PDw/M08xcKvCt4zyOxOjZbjoeHvYkHzifj+s8nsYR7wMxijDo6XhkDiG3jmiGSaixxihsu+G7h+8AzfE4oOyZqCzj5DkPAz5olIosfhLHCKVxrsUHGAfPOHnG0fPx4xf+6z/+E7///X/nPzx9wNhGBN+MMIhUTALApWu1RFqcCuts4f6IMaCtEqp9zNavuZ8/5eQ2LoHLZeB8PuPDQtdZsb8k4XObQwxFQ+Wa9GhlMbbB2AZrVa7iNzhrmccLy+IBLQylIBurNbIGTMHjZ5hnT1KGfrth//CIdob8TqLDoNQKvK+Jjso02iwgKdlerdWkBDBFLBLXwlMFLJR7d/0+rbFErinnfV6Vd0HpJKKVUyBeBubXI/PxSJwnGq2wxlHcKWSvSaJSn+RzJ6UJKomYa2aVqZRE0yBE0pJIRtb6EryjwBoLUYT+YojSY55gBrASdC+Z1h+zRZ1SQvm1SuGRdgglWAuNsQTn5L3VdX8vQHdKmmWRfdqoRGstfePQTstnKnGZc2DUN5OBvGChg2jYkEEGraSNcbPdst3tJMm/IICwlzgiRQEPfMztCkqjrZYPXcX7CkXKILvRGp1EKwGtpT89aIInt2hIC0gKhVEgD1inRJgWvFWcl8DnZeRzmBnzeZzWtErRqCRsWhUzY0XaPa6tiAJWurbBtWIfi7HyGXJMlXJLSwwenTJzQ2mJKTMorfLwDiFIW0wIpGzVmNS3NEBgbddJt206qor16sLTzVxYT3I9VAbw6gSwbsW4F/qur2m9jrv3WpPiOzZmEmLjOmZRKoN314JXcYNISKWbJGyTQMSYhqbvUAbMbJlncYVQRIKPBB2yw5GliQHnFsYcW8U8nJLSooUUE7rIVCmD0Q5nwepIJIgmTizFoMzOWRMwnd0FLF1rWQLMy1WXxUf5+7jmNBZt0iowPs0L0zyzzLOs2Wsh7lpILECLMddUrDDwtFKMw8Db2xGlNJvNlr7fEiOM05SfV1j3t8JkAGmtqePYEusWfbcCLtRxddu2V1CM2+JsYRaUNTaUgmG6AkZXUOwq8rnqWESZCCsAlbINM6B1pIgilharMr6MuR3bzrlVw0GAC0+Inugj3g9oLQKzbWcRW/WrG1viOrYL3+p67qoNKYlzBIScQ1zBb5kXuQ2MvH+pPODzUZjoN/PvG6D3t45vgYTfes3Nuf/SC1UBEtN1Lqby3b/d8VeDCss4MTPdLE5ax3XxMGURARKaGOtHcr0hIUWSXzCpEgsxInaYQkDdCNVUlDF1ZSncU8sEbU4UT1JByma8F3/3lEqlHpwzhOx5mrJqcI2kSrYt4oFWK1SoxHRg3SR1Vlo2Snq6gi+VZEHSi4DoEjxzCIRZLCxLRfy+Yn2P+l0n161QTr0BFJZAcaIoi0YJxrIkDiGIxZXPlE5rzdpvVifu1kofvlDwCuggoiyiPDtLMBQlQFdKEusQYu7tatbPVJ5tCZRlX7+2NoRwZQw4J6rrKoGfpZJWqp81Gr4sC/Mi1Lhh1IyTiPNtNhvazuGKwJS1N4l6jIng4w1gVN+vcp/rlg5jxLvYWEtjHSF6zucLoGnaDtAs8yT3xEdSmtf72LQt8zwxjMN1zMawghdd37Hb79Zn2DQND48PEhhplWl9uYVCybhdFXmdoW1FaLHvNiv9/jxcCEZU8xWBZZ4IyecExHMZFqap4+HhgdYpliAUapvdMSRoUUQlS6OPsjFbFFYZutbRNB2+CPQYCZIjmQaXUV7rHNN4YThfaK2V/usl22PlAAulcW3HNAemOXC8DDTthu1ux2ZnmUMioOn7DteIMJ5Q2iQoN0b0J5pGFM+HUVpJun7Ldr9nOJ84vr0xni9M5xNto3n3tGW77zAmMQ6vRL9l00uSOgwDSkG/s/Qbi7OJbWs5vH/gYd/QGi2gYAj0mx3bzRPb7YEQIrOfSMpjNBgS4+XEq4Ltdsdhv2XT/z3h9Ap/uF1P9/snllmzjIioZZvYdVu27Yllmjm9HenbnvdPO7qu43A4sCyel+c3LIq+6/jx598yjRO//PqRl5cXPv36B4wxbDYd75/2nE+grcUrxZShEFk/PZ1zbPcHTij8suCsQ5mGaQmM48Try2dOl89sN5rvf/iev/93P/P0tCWEiWG4BnIoqeq1bU/TdJAU7z9E5lnz+vbK22limkVkS2tN0/Y0bUdq0lqJORwOXC5nXt+emWex5+zalhQj52HEWcP3333g3eMjflmYhguH3UaSlzBCnNn2TuzekljuPT09orVhmma+fHkmofN4i8QEPkxiD6VbYRMoxbun92wP79lt9yIYdg7ENEhrTFhyRdTioxK9CWtZfODl7Y0vz0dZE4ImKcvlMvGHP/yRf/r9P/LzP/w9P/z0M9YYltwKlrJdbAoCsC7Br1RaWS8K3F4dIWKcJGQxJhSasMzEwqxTQp+9jAPDNMlarh1atygCykSShxDGiqIP/WYHxtLvBNCc5onNpsMqw+UouhPzMoNWuedY+uCTsQStiNainYgxbnc7Hh7f4boNcxQBVKVNZiv5NYBTUarOSiVxI7C5gpU8MSoShXJuIIgYWyYrIJUp+X9dYfx6/yTvhYYYElEHohK2l1OaJiXC6cLx14+cfv2VNAx0WkvPtxba9uK9iDCGIKykxhLjlNsWPDEupOgxSu5JjBG9JJYloFKpXl+945WOa3Du47w6Q2wediSluOQkSVoBFdHnIkWONawxKO/FUQhJIlQHyUuGrY3EMk2ThQpTENCUiDaaxsg6oGIQ7QGXWRNGkoQpxyLCgElEnwsEyhLxtC63iqWAdY0I/hondsHjzOV0Yb4MuWgSSXMAHzAoTNOuyWxM2VXDFKYC2FLZD4EQEyZcHTFQ5LacIu6XbZeTMLIEpPW0JIYQ+TIN/NPlzB+miZOS9sedtjxYxd5EnE2ozpGcFH9cKwCaMUbEtxuLaTt006KdJSlF9D73fgdCEHHTMPtrP751MjZjEk23JD4jMtciS0iEJaKKu4a61TWQMZvHcYHdkrThqSj6CsIoubbKlmMtxFVxs8S1VcKfEyMpBtX239dYbE3itFvj6XI+dEFwWOO7lJ/LVeBRWDuF1eJ0wvuEVaC1pWnEaWTxopWkNEQUF+9ZkFjQbFraxmIWSwxe2jejuKech4HGWtq+5aHf0k0zw2VgniZ8FC0OcQaweBLJy3xXRrRkEhGlPcoafPAs84wuriqZVTVMC8Y2aOeIydJ2Bw5YhnGQ61482oa8ruVxKREOWmseDiLYPi0Tp9OJfitFjWXxOX7O+m65AGeMWKyWWPjw8ECMiWGa4XjGx8zU1pbtTlyPLqO0WLi2xceICwGTx0ARJRdGt8aYZo3jx3EgBL/G/jFml68VaLoCUOX3a3qdpIU2llar3K4szhnX3MualHVdrsW7ekyWRDz4hE8e1K0to3MiilprQCRV5keB2gwx2pyjzIQ8hoO3NI20rqCgaa5jOMZITFcx+dJep7LQrOgEXtsw5P0KmBcp+lV5AgCFgZB/Fr5mF9aM7m/97p876r+5AfryYFN3rym/L6DyTfwgiKPk3//su/7PH3+9UCO31YG6il+jMdpKMnt/w2p6JnxNsapfc4/AwhVcqIMHoSIteULUYjnFPaGgSyonwSVR13mRvbYD1IO/prGV61rvAdeBEkPM/WPy8+IxnFJae2RFFXqB7DFb2ggKzapoINRUpPLvlK69SbU+Qul5qkGBkiQX0CKEq7tDjFcfWrnHcr6iwl+oQcYUV4VrheaqvTCzLA7n5jVgqJkCt0l8/Op5l2S+bpFQirWtodzzGjBqmobtdrvSwqZpAiUMh3vEvmaUUD2j9VlFbhapck3lPpbrvkFpM7CgkKpISnG1qyGmgmHK/Y6CHge/5J/5r8Z4YVtss3hZQXVBrq1rRMXXLW69hrj4/Pv8mq5jt9ut46jQB9d4W0WUlkBJgnNpTSh9/8FHGteAEvX+KauIt02L7xa00bl/Va7NzzM+zqR4FV81zqKS0GdDDlYlINPEsDArTVgWjuMIGVQaponj6Yy1TlyAtaFpOhYfWWbP+TKAMjJus42f9xFjEm3bYExHCLIpS1IrVVeAppFgrpQSDnsRbwwh8vn5I/M8cRkGXNvQ95aQ58XeNbx7es+bPXI6v7E9bHl6d+Dp6cDwNrPtGp4e9jzs96ICrgWQM86htRLAhAVjpR8alXJrjPRD73Z7lNJ48zX1TSnNOE2MgzB3xG7O5p54xXbT0/dbvvvwPZvdjuAXTscX5ukNw+/Y/fawBi8+CIL++dNH5mnm4bDl6ekRk5NA27SgDYpE2zSMYWGZJ5yRdolxHCEpQkxM04WPnz7yxz/8dy7DkYfHHf/wD3/H3/7t37DZdizLxOVyIgS4DCPaWN69+8Buf0CjmMaF7W7Ld99/oN+0nM8XzufzahG52fR8+PCOvt+g9XU9SCqS9LW3s1Qpe7shpYhpGgKJyzjiY5SK+TIznM9SaszA02bTs98dcE3D2+uJ//yf/wsvL688HB7p2g3b7QFlNON0FKEvpfn48ROvr6+8vB5JGKZJxtbxeOTl5ZnT6UyxcrXOsulbNpuO2S+8vR2FYu2hcZ0EV1ExTRPHtyOvry/ZZk4qu2LlGVjGGV+YawijLqSrjeS3qhBN09C1koQuLCyV404ZQ9MwSjUqg8bGWEIQVX0BQSei91mzw2By0mGsYRwmYvQ4IwnUcD4To2caLxiradqWFAPeR0lgnWa7P9D0G6nsNi39Zot2LgsYimNNWMRXPMYsgowS6z9d1llJhmV/urK5FLLmlNYHEUr8tohzWQvLz9bvk1hGBpX77xEyhEqJ4D2X4xtvX74wvp1QWavC5nhC1vW1VrxW8bzPQo3F6rhpBIjNDD8frlbU0v6o1ipoiDELLC8CEliHcQrVNtJCGSXoM8asVe64eClkZF0ZlZ91eW9njABWuSJum8pSGmHEGKWyDZ+4TZh83wttV/aRK9PwnhkJWVgR0QOw2mFzUhFDECvYeeFyObNMIiLqfSDNMzqE1SHiPrYr+6yq47cUIRRgo+geCDhDSleV+KDyfpXbS5QwQj2R18vAp+OR47IQgFZrWqfprKKxsq9gIBl9ZRBlPSKTi1wxJXHe8KyxmID7MReY4ppkKSDmBCTm5180U0p4n6I4nZigSeq2nfd+7Nbg2LdaWuFWo6M+x/3f1+et/27tl4evnk0p7t3Ms+p6CmBhdN03r2WfKcXCEpOpKwsLFMbYNY7SWuNDYvGB5CXBbY20qBA0ccnzARH8LO+XkjCRTbY0RkH0ogtlcgyjdWa05P1EG4t2CpzoG/hB7GA1Cds02fHDwSL3Z/ERYzXdpkfl8TBEcZ0SUEzGtBTZZM2y1smahSYmYbLVLSal1aLcD2HTXp9nKRTudgdifONyGQRorwS9m0a02i6Xy9oG7JwT/bZKALzrOrTWqxaEABhXlkoZB2J9edU0K7+vtd7KOruuB0qhqlzuXret7/sbTbp1DCqZ3zfjUmVweS36XdnZazE6FGvNUmSUeAsyEzhMhCDMx+AjKYntbIxSWL3ZE1StAxhv5oo8H8mHbsa/VpiVoVoDApHSovEtkGBdh+/yk/+Zo/4MctvUN37+L2NG/FscfzWoYKzF6Vtlzq/oV/WCU/27LGD1AlovhsDNAlefs7x+7cmpaGBlYGgtVZ174KG8rk5sr4CBgB91z1HRNliFVLgOivW6Sz8qgp6tLRDhWjEpPfTXhDbSuubmnsQY14R6HMf17wooUGhS9f0u11VAhTVwMWYFKYqLwBVkkIqNVG2KnoK++VrRwFQWifXuraiXJHby+mvrhv1qoaqfcwl468WyFpJyzt5YOpbnJz1j3dqrXCxzpmlCn+XKyrMqi1mMokR/r6tQ/u9su76+vq9l0bynH9VARYjSXnC1pkloo7HJEqNdn1XMn9cYfXNdhSJYPntxhShMjHVc5/PU/WozIykl2lZcLrbbLfvdZhU39N4LHS9vJlJBTiij6WyHUYp5lCRh9gvjOMgzt47LMPLy8krTukxvFseNcRzx8yIMDOMJc8AvPtvFJWzjBFjQGuPEEtJolWmxCa00IYnYIjFJYJ0Sr2/HXIl2NK6jbTusi5T+VJ+rF2W+eh8Q/3TJG5UyNI2maaDrutwKJQH6PE/rHGhdzzSHTGHsaLqG3e6Rh8d34jShDafTSNNM9JstbdMzzSMPhwd++vknPv75jT9Of2KaB/zSSZUsj0vnGrRWokA9jkS90PcyL/tNT1iCVFTOZ7SWjb2M7/qYpolxjisCP84jTdOx3W/57vv3NE50QN6/e+Dd+/fM08Qf/nzh9e0zv376yPvvPvA3v/mJ3W7HMAy8vb1moAq22y3ee9q+p+s2GOOwxuCMEYeHeZR2mRhp2zZ7Xc+M5wun84WXlxemaaJtG3786Qf+7u//lvfvngh+YbicBKBxDX3f0vcb+rYh+jlTPj3GwNPTjq4zaJ3picaitWK7aeg3jrYtyYBHac3j04HD04FxHDmfT8zTjAKczUG0Trwc37iczzhr6bqWTpHXf51946XyYIwlRfjTn/7Mp0+faJpO3AuMZbvZEuLC21nChrI2hRCzjeyM1p9RSnM6XTid3piXBWNgs2noug2PTwe22w2XaWCeRobLBZUr6aWYl2JaQbvj6yu7/Y62aYU+mq5aOksWkROWUAWGRgml60P2Np/Vv0cux1O2Ms20Uy+MgnUvKP3OeY32K6guSag1mXoaAmqR6qsEd41YwfpA8DLONxthRYUoCYA2Yku53R9ouk0Wy3W5DUoq/EoZwiI2e+RkVCktiQGV/ZgprIQqkRXa1pqsJGElr6/55446uEtI8K/yPq1ym1oMUSrr5wtzEV9rHPM45TZFQInYmzZGxBKzGK74BCDAir66SKmQUNZiXMSgsF2TGWACamtriNk5otiqlXU0GSM2nvpKK9e5Erb4cP3c3yjElLGh01WUsg7+UxJAepP30rzDiSiwyu0UObivhaBv2JRKoa1d2XRoJYl3jAzjyDCN8qwn6YO3RnQLkrXyWavk8z6mWfdAmwsPWvaPELxoV0VwKrtelCS7xHgqt7QEYXQYLboOx/OF17c35mXGdRva1tG3jqY1NI1C2wgOUmNknOVxWO796hCWNRCmaWIYxUWgXHup6tbPY20XqcbhTUGnPLOv4thrjFrHx1eGKigVrnOmSlJq4OFbX+U1NdO1LnTUugjlmu5jIZWDyBtgQ6usk1DNU3UrzncPZszzjLVpXSuMMSidQGlxMUlx1dOSa8+aVUqDlrYTlLT2WqUzUCa/X9S8MlqMNlm2IRHITl5aLHVRmk5nd5VBGMfLIm41ru3QxqwxdAiRttF0nbC4tDaZSSqOE60tVPuQnX3EnYSkCEmAwHJPZTzZ9T74KjbW2hDSNW4uYEGJn7XW67pfHM+KLXf5vTGiPdJmcdzyVfKMumhZaztM85w1H66tGcJy+Fps/P6Z1mO3fs8blkE1DgvCdguaKVCpGtO3wrbyZ+qr8azzZrvdanxwxCgW2TLOhT07jhOQbsdkFhKVvEnGyG0xW6/XcH0/1vFfz1thOvzbJ/E1wCLAPPe4x3p8C9xYf/evf2nr8VeDCs5ZnL6t2sPtB6jBhVrzYE267pgI5ed1f/v9gK2RqpS+rS8gSaL0NxdU2xihi8n5pYqpVNFXKA/pFry4nxwlQVVKXS0nYxC1amcxSajfy5z7Kv3VPlE2VkG+rWvot5vyofL7SeJnncO1kiAu84ydHfM0SZAcw7VtRyn5v86UtqwgTBSAg/w6bQ02B3Z2EWqX9aJFQGbUlo07kliChyA/896v/adQwhi1JlXaGpxWWaDvSqNRStB5SWgjyig0GrT0bhdVVK1zHxYqB6VmreCA9JRtN2Lv1nc9TdNcr0ZJX24koLTOLgWC2qIViy/q4qCCJCoRSXITib4x2EbaYFLe/MpGGTIg4KPHZ7TTaOnhTVERU8i0uatYlgSrrGKFSgv7SRloKtZFGbNFU6IeZ4W1UNDr4XK5YU8YY5gyq6bvO7bbDdvtRhBopdY+uWVZWObllvGiDZu+pTGWubHCZFCKYZrF0s41+CgMi37TsiwT0yxtADGza6wyRNMQF6EeKi39uWgJCvrthq3b0mgRPxNxwQW/LMIoGGes1jRdT7dxXKaZcZ6ZJ4+1iaZxuKys3fXi5LFkZeY0g7YNbddiXQsporRU8He7PdYqXl5fmY4jIQZmnwU0tcbZheEy4pfEw9MH3r1/4sN3H9jtt6AUi4/Mi+f17UhUipjkOb57fCL+TnH8MvL25Y0//eEPfFQT211kv9e8ey+2eikmRj9yGTyqUhFvm5a4kftQ3D2cc3AHmAKM04htdzx2HX7xTPOEWiY2mw2/+81PvGy3jMMAacGowMNhg/fvUNqvntbn4ULjmjVgeXz3xLbvUUozDIMEQijGaaTdbGjahvPp6k4SQhCXhXlmHAe+PL9wOl9wzvLv/t3fczy+8dPPP/Lu3QMhSPtPTPJZnTU8PhzY7h8gJk7nSxY5jLgscoaSblltEp119H3P4XCg71tC8IzTiDGazbZn/3QApcWXOy1SkTCFoaU5X068nd5QEUzj8IBtWvYPjmWamSYR/VyWwOfPz7y9vfH73/+By3nk6fE7Nn2fqzUwDjPztPD8/Myc2V3OOLQyzNPMMi9r8N91DV3XCitGGfpNz+FhK+0BI/hlj2scy5IIHobLSMr9rlppQtZwOB6PzM28VlpTEBUBWU+yxWKSJJgkWiX3oEKMicvlwjSKQ8k8jpCkpa/sh4UN1TQ5aJeeF5KG4BdSCqgkAllGa1IMLDHizycJVK0h+SAV2uiZpgFti0OSlr5yFNY1NF0voFy/ycFyEj2AsselRcBKnQW6lEJl5oAxFmWUWCcqEWBMKa39tqtAndGScMSUk4Tb+OBfcqx7WsrVeJVB1kFo01YZut7SaWk3mMcJX6qgGUCNCeZQrB012lhs0oQggrJaCbvKtWptJbMZTFXharVISrRdKxbTgvTLOpzjo7IHW2tXXSGDImRWVhDK5doXDVfxtwKmF/u3EAJzkHXTZHV9UZ0vcZCMvVKYUUrhMnAsLI9rEil7d1yTSYBIZFkmYcIsC0IZFoHL1jlJBJxDp7TGPXWcV3Qf5HMkUanRGu0cPooGQZymNW605uoQE9M14UhJiMlKQbINwzhxGkamaclCpYautbgmg0Q299obJePLVkJyGWAo8as19jqeQ1idAxQqF1z0zTOoAYR6Tq4JnXg8rqO4/H3N+q0Ttet55I6X19bgQl0ASXf3+b4t6Fs/v/+7GCNOu+sEypaq5VmpLJy6ijCqGmS7Xtsq4Fhds7CGr4U6icE01kkLTonny3gRpx2Zs8ssWlAxgcvaK3LeRizrcwumUhrt1NpaRI4BpV0+gxGtk+KIdVxyHDXNC9o0GCvCnIXJPHuPtYbNZkvTtgzDhcswMM9i3922rcTi5XlphTJGmF3YldEgdpLuCiZHsXMNIdB0LYZi8xuyXlC7xnR934ul8DAQQuDx8ZH9fk+xX75nBJQiXEmeS/GuBq1KnNnne14XNMs5bpP/67NVShHuAYN8XFkYt+yGUoyrczhY05KKpfw1w1fndlvJIwPLIgCRNmBd3s+MMEhTSvggmlVyznTzmXX1mepk/XY+cPfZrno+9VHuL4AyX7cl/WsDDmuOnS/yHvD5l+6J/xbHXw0qKNRfXJjKcUXdbhHpctQLYDlPQeDuEdR7tkFpA7gfDLIIhUpB390s1FdkLlNQVzRsLX2sry3vuyzLOnHKxLtOCkmEXZ6cyyJJVMgLhFAgs5hJ9vy2VTX8nvmgtFoRSeccrmmYnMNO02oXA9cBU+5V2VDKxK4n/uqgodTNQlJveFdtg4pyq66sknUCfuNr9Zden4cshsYbXHTrZ61Bo3KPbyoT1Ya8VtcybbdpmyyWWDQZpHK12++E7gY3bQs14CSLioAl5X41jVDkyrMUNm0eR0ZnD+O0IqnGGrQSymXGdCgAh/TOZpFK5whNQ8jOKCklyAyCci1N06z2lyCq8SYDDU0WbiqfsTzbAjToFNeNa7vdstn2kkhWzBbvvfR0RkfShV0iCLXNgjVxF4m5/3NeFqYlZGsr0c6Y5pHT6Y3Fj/RtgwaC0iTrsSpTceeFMM8scZHKjoa+d0S/oJNUGuZ5lp6/y4D3Adc5bNPQ9h1N27LfHRgGqZSP44izcm82mw2b7VbmudI0jQjDFVZHCD4/S3JS3OZNd4Nzdo3SvBdRUKU0rnG8e/+Ox8cD1lpCvrdN67ApoqzKFdUr9e3duyd++7uf+PinP/P54584vr3w6RM8PLa8//6BbRSl4ZAU0gsYGccBv0iAIXPn6lBjjCFOX7c/NO2G5vER5xzn04npy5TtqkRLwlrF6Wg4Ht94O37m6fBAv2n5oN6LIFpK/OnPf6bve5RS7Pd7yD2pyzyz2WxwzvHx00fmFOk2W6yCt7c3hvORrmkIqviCC4i55M/w/sMHnt49cT6f6PqWtm1YvPR695suV0mktz7FgLOOvmuype28AozehxVIOBwO7Pd72rZZWQGvr68y7xuXg0IPKWCNodu6lS02DBfGy0AKkd1+T9N2ueqtWOZxHW9GW4IPXKaRL1+e17k/DAPn8yULxS6cTkd+/fwr8zyzP+w47A8sy8Lx7cw8LyubabvpePfuA13fMM8Lx7cLPiW0jmgd2W4bmuY9IWqmMfD2duHTp2dCWjBWAuLoQ7bLvLapCW1abASdcyQPPsbS9ii0/69GDKRYnCEEsGqalq5t0VqYL8s8S4tE02anHINfJoaLABCrbRhin4qOkMRizc8Lpm+xKMZpYPQzkJjnkcf3jyijkfBM4dqezW5Pn1kK1jZSfQtFRV6sEqW1L+Kc2A2WAKhQlDF1AFeCYo3SBmMcxt7aCJcWpzoBqo96D6yPkmwkYbyL/aX3K0vBIHaGQ2b3lZgi5IRcWYsIPSdhw6iIFCBLUi+KcEZpohYxS/mgBpUi2llJiJOAArbRNMaiIszTJPMlhTWZL0mt0YagBaCKSrzVim2wviu+aC32qDFGlBH6cYyRtIhHvQolZgtyX1cxY7FUXINVrbElsI7kHv5rImCy/kKMkbmIsaWY3RoMUQcICUJOnpO4TpQ+6hIjGlO3rQiwsQb0pfJahO+KTXZKWY9AALb7pAfnmELg+XLh9XyRHnul0UoYT8YkjE2o3PqgjAKrbkEEm9mTVWtHiedKUWA6TyzLQmuujNHy2cpnKuzRemyW2Mrpa/h9H7sVkb37MQ1q3fuuQtXhJpa6ryKXhOf+Gst71fOnBkFSSiSV1gIQSt0mg/o2Kctvts7T+ktAhRr4uF7LapGposx5XdpzBVS01mFVbkdKxRo1s0W5Tfi0sTgn7Sgk0V5KSAxsEFcRAUsTTZt1YRD3koaUi3QyP50xuKZDKZOZkzLvXevWv10qYKDEbM5lwKDE/0Y0n1SV95SYVQQd5yyK7m+S0xgjiluwqLQr933PkN0hlFLZ6rxbk/iynxcmtFLCshnHcWUAFyZDSmIJbiuHtXqcFjZdPQ7rXOIeVKjHRJ0HlnEVY5SiRLoFFer2BwGvb1nGwPpeZb3RWmGyoLA25Lkr7akppdXuUvRH7lvur+eKUXa1eryWMXh73O458v9bJpLSX+/a39qP/mePm3t2ByjUr/kW0HP7on+Vy/nq+KtBhdo65x5NrRGS+xaHsrjWSe16zngNvu8Xmnvqf51Ql59dr+fKhJD+f7vSdu5BkPuFHq699YU+XqN1NWJXqHBkpd8QAiElfIxSbUiJWKg9ZDAkB4DjPK3vW6P1N0iXUqsVTFmk6slVf4biGlEPnjIxYsUMKOe7AR1CyInEfHNPy/nKa8q11lSowj6pBRRTijfgQf0sa/Sz1nGoaVV1hf2efli3oqSURCylAjxWZkh1b2v0vYAoBaAprSP1Z63vf7mvojars1K5IcWyeSus06tP/OoAUY2beZZ7qzIQ1jSiIq3KZyvXaPQaiJc+s7LxyCIrgZJzjs22o+vl3mmVxJM7C48q1eCiLKrGm7yYVpRINEY7MJGQEnMRTlQCvhyPkcXPLEu2cYoBZwxzTExMbNsNTjvCsuCXCR88IYlAzuJHdrszTdfRbfpSxAKELbGEyOUyYmxD125o3IZ+J7Tj4/G0BvEuU/TK82pjIgYlPcem2MNK9e3t7Y0QxU50v99nCrjKm6Lm4fFJgoBGGELGyHOVepjcm8a5XNHLa5cSqpzC8uH9O/79f/h7jscv/PKn/04iMc0T4yhCpW3fCEpuFcM4EsK82q/FJQqFOgRJpozBhK9Bhffv3xE2O2II2MbSdo7xMkgin+/FZtNxfP3M28sFS8T1HfuHA5tNTwhiJ7UsC7vdjt3hwDIJoDMMA13b5raHhnkJvL2+cjkqPn/+xOV0ZNN1POz3jOMlVzQMfdexc46ndw/s9zu6zhGjWEoqpTBdy7bf0OSx7L0IXW03Yrd6Op0ZLhfGacnrhNhk7fcP7HZ7nHPMs2gVCMtG1rTz6cLpdMkJC9IjrjVWabxfuBxPxEWC8bB4zvORYZB15e35mfPbiWma6fsN4zjnQJBsz2oZx5HPnz+vbVTH04lfPv7Khw8fePf0AWMMb29vuGZkZ4RRNo4ju92GH378wH6/Y1kWPn76wsvLK36Ra99uezabLUY3XM7iFjLPM8Yk5sXRuhbxxNY4Y2isFTeElFhiIFKt7THrtWgD2tB8Q4ej0NQFLLS0zmGNZZ4nFJO0VDlHYx1Kybo6DAPH4xvD6YhCxIxjphgvKWYV/YDVIsacdBHkHQQ8byShTkmhkha/+MMDD09PNP0eEd/NQEeQFimtparrl0Xs/BQ0USxoUYVpd/1cpT865jXVGoNdA1xZS6TyfgVe63203ru+VYGKIWY23/X3fl6Yh4EYAp11pHngcjqtDk0lsNRLRNu4VllB2Fo+TBAl0TFGAICUdZN8Kn+fbdJy22D0uTUwJawWrZ4IkqSltOqplP26ALTLKBVH58RRB2BORbBQXcGq/JlN3kNKK13btuAz5dkLcKAi6+sMem29qeMIwXCuyYEPwnwsoFvZM03eL402Ikg9TqQSPyCtptcYL1tspq9FuEuM55cld7oobNsQSYTFU9TLi45BCFIIKK2oSitOQ+DT8cTbZciJKVgDjYXGaazLlU0LujGQ7SKtkaSq0MrruKHEDok6MYkEFcWXpFTkczJWO3qVe1TijBKt3TMRSgxSsxzqmEbOc9veW96v0N/vWQvlvetY+b5VtY4tbwpP6lpMWVtXjLA4bs6t9U2bUv15V/Ci6kO3VlzI6nupUBAiIdueCmgmbVIqictNSOKu0PWb9R6X8VLex7mWaCIpZSAuSgxibYOOgWkobkgiIKuNiId22pDy2i2W8PIcjHPEoHJbXRStFC1OEl3bo7WAcyEKk7vdtKRxZM7W6TbrlcUYSYGv4mBfAVbee1Re39u2RSu7CnsX97CikxBjZBxHnp+fiTGuBYQSB6+MpwroKbF+aYsuAEJZj4qDV2lJKWNrHMev8o8CYIQq9/gWoPCtMVjAoHqtXqkK6xi91VMACKm44uW4m5Q1tRLGSpEvRkMIuXVBCVjpnM2/q3REagAzxYKHVfvGneZDvvLyz3tg4evX/l9xXDnldb7zv/P4nxJqhLsBktLNw68HX/HpXZHP6rV13z2wJo7lvKWaXC+u90luvZAao6uFkfVLFupcel6RputiZsxtIFIAkDpBrj9zARXKBlwLGdatE8nIG5VeLaFMkqu7V6XYdfGFVbjGGhEHdDTyeqXWINDn9oqUF4IUc9uIRGNS1U7XpLxxDU3brAG+3F9BXYWpMBN8yNSttJ4rxKsWQrlXbdvirDAJjCkJv5zT+0X81fPnJElbiE3COFjpi5WeQKHTFrQwhiKCWAQp7Xq/Sg9wAryfM31TNje/LNmirqK4ls0uj5sYQu7bzdQ9LTtmorQxKAwiFmWiyYFt7nXN54x5Q7BZpK8InZXqoS+AVBSBoEI5KwBFud6aflbGjmzYhrbNvYLW5OcUSFoq7gWM0VqCsjqYcI1DlQBLkdHX3PuamQ7KaJIvNqMJYw0hBk7nM+N4IaZs02q0WMOZSFyEOkhQdC6yTNIH6INnWsTdYhglGN/s93zvfsAZS9/1iFCo0MHPlxfOw8RutxNLwbbh8PCAdQ2n0wmlbs14ZGxpFBYJOYRa3LQtwS/Mi1iWuaZBK4NS0tKxPxzoc3vEEjxQKKcB01g2rWOa5vzUy+91BhYUyxRRKbLbdfz2tz9xevs7WhcJcaJpW2Is6xvCUkC80Od5pM3P2nvP6XTK1TVxnzm4r2lxm82Gs1bM80JC7CFjCFxOZ8YoqvySAUTmZWQcz5jW0Ld7+k2frXGvLjI694iO4yhsBOvYbHq2ux1qmjhfLoR54XQ8cT4dWcaRxlqG4cI8z6LnsNvRb7dYYxmG8wqYlSDIWgFiojA8xabLdShlGcaRt+OJL8+vvL5e0Fpav/p2w+cvR6KPnC9nnl9eOL0dCSnQtxvavqHveh4OO56eDuy2G0l0dcQjoIXygc6Kk8jblxde346czmeGcWI4C4shhEjXdZkR1K8ir1ob+cznM29vrwzDyDRP+BBIEc6nC+N4YZwmtrue3XaL9wtvb2+0TSPse5WEldM1jG3DeRiJUaP1hsYVZtRESkHU8fsOY2SN8NPMeBF6bdu0uaKrKDKvolgtLXrGKun511qcFblNLoL3KKsELNFGbO28Fz2RvEa3riFmMOF8PjNcToyXC36eadsGrTQpV+5D8CgSOiVM41jmCZ8ZWTEmjBV9DmMsIWuldP2O/eGJ7f4B12yYgoBx0zRnsT2zJnxF36Vm52ljVsD9elyTWaFZ27xPqrUdZH3lNwCF+336/ij7GzLjJajMOkgGResaUhNZzEXWOO8hqRWkUTlmUCga1zBOwioiZM2XRkCFxS/4zLhIZX+5u06h9ef+biXsi2vSacGyxgQFVAiFlWIM1kh7gloWUoxrq4PWmrlqMU3pKnq6Vv+qQkSMUVgbxqCMIyQpjNzfx5LIaq2Jc6QIEPvS5qJYExKrDQFQPveoZ5AIfWUFahQxFZZqaePIVf5YxYYpYvPeSUosCSgCifmzhexElLEPAoqTX3gdRga/gAarlXw5aDqxnGsbjTIJ7SyqdSjjsFqq0GWfLclXGcflXi65PaWxLtPqr+BIufbbdfm2AGOiJKex2sPLeK71pu6LSfIsrmLX9VHHynUluQZA7qvH5fsa3KiTwvujxFQ3r1FXTQUBVmTO3ieYJWO8shBuWQ21ngp3bSUlKSdJW51xAjRPWYesjs1tBi1TjteQ0Sj3PkViVMR0EUcXpWlNQ9u0oCf0cm2fDbnNScerLWvZ+wtb0roGlBSdZH0pludJLLPz/PTCOZB8II+lwgoIOUEvcQO5MFE/46a5xs91wasAC8fjUfScslhjKUpdLlIsANafr5pbeS0uml4otbISYox5r7er7lcZq+X35dl9iyVd53xlXNQMjJjbWMs5ZBzJHlsf1zGVc0JVxFwLOBEk74hLLqAJQCDAe82wEiD4W2B0Pc5vgTVpDyvjXt4PiuZcNSsoeZOwS/51j3rf+HpO/usDCPcF+7/2+OvbH+4WG5UnQH1BZSDVC1l9kWWhq6vt9d8WMKFGysrDL+9Vquw1Wnm9PlE2lgUg4RzrYlc27ZIEC9q2fLWYlveqVbXrwS0o/60IIZQFMieMNmX/8KIVodYJRbhuJvVm47RYGZm8ADR3974koVfbyLTejzLZr8G/vVkUatGheyHFe2ZJHQDeB0T1IlHfE21loVf+upFp9M29K/f1ykBwWOtuPkOpxtTPH0rAkNbkuGYXoBT6bmOsf190MMoetYJc6/kk6NFGr9d8HQsalX/mvccnj04KaxqaRj4LUShks1FoLwt3rGiJX2+wV4ZOjejnqyMlUVcv98u466KsMvoaatBLCV00xoDSYid0vRfi3atSYrgMDEle65qGxnV4vzAuE0sQqyGlFc5mEAQyjTVxOY00rqV1jsZZtLbEOLJ4EaI7Xy7s5pmu7zg8PMk1KAPK4EPi8vbG+PLKOVv3tW3Lbr9HG81mu6XrepTWMq9zoNw0LcY0QhOPwtow1qBUnxFoCUbneUbpCdd07LYb9oc9yqiVoirPO9JtNhjT0vcN3s/My0JQgbY3OGMBzWIM+IQ2it2+43d/+xu2G8s4XbBW4VxLiNJiUfrFQ5CNusm2qF55XnnhfD6TEqIhsN98tZ6O08SoBDRs2xaVEsl7xuFCDJ5huqASq/iicRry+hYyhbnb9DjrBLxZJqlKny58/PgZgA8fPnB4FPDm+PrMcDohTjDiPPHy8izPXZUKloyXeRmZppngR6FL5uCjaVoisCwRhxWgJWn++Odf+cd/+m/8t3/8b7y8XDgeR6ZRWmQa1zDNI+fTmfNFnCBEFEvRNR39puOw3/P+3YH3Tw+8eziw6Ro6ZwVcy4CqMYZGWw79TpTJpVOCYD2TEteCsi46J7aaTdOKUJOKLH7ifDln8U/Nod/TWMvx7Y1hOAvgaR3OWMIy46zBWU3wC8s0opQIcG23HdoEmkY8zCEyDGemaUABm77LdNQZpWC4XHh5fub96Tv6VkQ7S/KtTWKaZ0IOtmMILHm/iwvcN0F4H1BOKnlEEbIrVFeQuTAOA8s0cz4LkBL8jDNGwJbGCVDkpeXEz4ng5VkYZ6UVIotdGWtou4au71HWMQePto7Nbk/T98Qk2iTDRRg8KLDaskwT0yDJ1+yX1b2n7GEKco/2dT2OWQDNGoc2DrTQjlUplaIyCPR1kn6tLv3zFSOt9LpW+kWq4aaAOyHSOUfqNyxjFny1Dfvtln6zZfELp8tIRBhVTdMQQ2TyM0lFMKIxtMwLs59W0FtrETeMSBI+TVMlxigtDF6JXaWyRefiKvBb9nrbNFko2aw1ElXZ2FHFAuWerrFLjkmMRMrSu6416NIumG0q0SRxpVz3JAFX4jU4T4nxMoitcFkzjAjiXVsYwDhhL0YvSb92JtsrJnGkcZmNmWPFwg6RZ5doGiv7qEIEPUvCGMUycE2GVXGP0KQIU/S8jBeOYWHO2gWi76DoWsN209D1hq41oBJBaaxrMK7FGItrW2zbCBiYY61S4S3PIkZhJxRRPaOvQMB6z/iaiQCVUDiKyDVeKc+s/G35vo4bSlJbx1P356/j7r8EuNVslPL/b80X0SFjBQ9SVc1d/6ZiIxQmYWFmXc+t14KWfEapprscl9bXcy06Xp0SjLFCyQwRZUyO08A20mZa6BSJa2GuJOk+M4NEYNXQ9WL7uYxjdgxItEphXEPTRZLKrdjktVb5tTBpzK1GXETqLcSy1gVcVHRtjw9RdA4KGGlLXGvXuVkKbAJG3T6TeZ5RjdyzsnauLdX62r5c7lfRTmjbdnV8KABIieNLPFp+Xv6+FOymKt+pgY8Cctyze621Igybbou/9ee4ZxoXZlEp8F0P4RuV8VWYAut8SZGkpAgsz0BczUK0xOgoAuqFfVviaPk41/ysxNHiiBbX965bG645ULjJc1IUoOkWcL0CZindgt9/ad7d/+4vfX//+q/+PvEXQYxvvee/hMXwP9pD/0fHXw0qaKXXxGz9WYVK/SV08x61KhdfqqxloV6txNSVCncNdq/0qfpmFV2Acq5yDTUYUSOz9wHJVIkA6WpBqt+3fkAxXi2EUkamnLWots02R7kHjesmG6vEvUzo0hJQJlxBx4tKa7mO+ijvXwMK5fuacldaC+o2hfo+1OrOfwk8qFkk5aipcuXZlmAjVgqq9bOuKXB1xb4wEUTV+8pqKaBC/X6lPaNcn7UmK/7eisaU8Vg/rxWQMhZtbsdref1K9fzG2EWpvGcpTKraVHJw2TaNLGYauLPBMbq4cgjDRGm5DhAWh0kpJxZ5k/KiaxBz0iOMDaFDi0CSJJTLIqCCQhgXyQtiHfMm3Gb6plRQRCzMoOjaiwT984Q1hsbKuNM5ABynidPpSEzSB2+1gQh+Wkg+0Tcdm23Pw24vm1zULD7i44Ly4ll8fDtibYNtW+ZF7oeAB5bj6YT4Y0em6chlGHn/4T3v3r2X98vjkmrDdU7aGQRpFmaBzJeOtpUe/vP5LE8kpYy8W5Y453s1U1qBGEaM1my3G0zWmogpkvxCTBGjEl3rCEoq2F1reHo60DaKeR6FTUMixMQwXPK/Jcjbbrfstlu5n2japs3PXgKIZV6+Gl/n8wnfdDw+PuCs5Q2YhgvWGhFjS2IB17aOXdiuAmambdbxXuZTyEHM29ubME+mmRg8z88v2VM+cj6dWaYJk23kllyNt07nCromBM/lcs7JVyIGj8tsqXma0cphW3H6GEfP6XLi9e3P/OPvf8//8z//Z3758y9MU2RZYBqv935ZZmGIJNnAQyhq1SJM2rgvbHvHrm952G943O94/3hgv9tgtaJrW3a7He/f79k9HAgRvjy/8vnlmde3V97eXpkmof/vdrsbCrNQ5kuQoNlutzLerEMpzTSOQLFgjZm5MbHpO7a7Lc7ZNaCzxkj7hzMYq7BWM04L03ghLF7aTazoeUyTZlnENrL07qcQiaowwLgCytbhl1wZze81jh7Y3oyZmD3mfRZmnccp27/KOJvGkWkYc8ud2Pq1bUvbOLqskr7MeQ+JFXCZnbKUUZkZBK5p6foOjLgS9Lst290uC9OCD4kwDwzngZREgyZ6z7wsjNNMSJGma3FNS9t2qw6IKOSVdsrS3pAFcJWWBEBpVhvHDAqW/1Ot33VCVh91RaoOvhKQgjCupnFinmbM4olGEiRrjGjkeI/VkryYlFsakSR5jgGUFhCwajlIUZwyiFIt+39z92e/smRZeif225MN7n6meyMip2JWkexmV0kCCQISoD+gIRBgNwT9m9KLXtR6IfpFEqAGBAgFiU2wWKzKyoyM4cYdzuDuNu1BD2tvs+1+T7AyqiVQVZa4Gfee425ubraHtb71re9LflvHyODnKQgr0GRwXKq/SkCWdMnCrPv41/Gck4uQrY0Vm0ZHYbwUrZGSSDRtuzoyOOcEmNXCiCmOB4l6X78UUiuAPymgAb9kYcq8v6cY8VFaTBprZb8y4tgTlSaW3vwo604pdLisgj8OgwC83mO1sB9TjgN8EP0fnUQYW0e5zyrfF3SOiUiEJBXip+nMOQRibjlxveOw77jZd+z3LW0jvdggTCvb9AIs2E3MrrAeS1xa234DuWAkxSvFBmiVGLIkjtcVXmHq6FWMtGYllEpxAVBrrQQ5v7Bwr5OF6zlQx2f1fy/WkQv2g/osBirV2pQ2xs0FAEIeO2QGitb5j4K4Va0ljhb20Xa8nqysxZ6UICL7axArUhAQTRkBxLQBpYNAguv1C6hBFuG2TY82hUksgJa2Dusa2qZDn4/My8xpnGhaAchRGjVNWVshoUNxSChMX42xIkAqyZAWS8ok3yvEhGvcaiU9jrLm2xzjFxebMs9LvDLPi8xpVVqZZKzUDNc6li7gUtHjKu2fNeBUWnmunc5Whm/FsI4preBFvf6EEFa793qcrTnI1Zipwczr8b2NK7UW9C6HxPZerS9bo5RS2bI9yn5ObkM2hmQUxV2nOD4UvTPJH64cdbTsNeU+bqzeOkcsArYbI17prbB9ud+oH/n737/jx4CEPwSQgL+LpWSmJNcfUg/C642+TsRr1LVOBkvl/FqosaZylffU5y+tEjFKz1t93prBsCWimxpyWRzLICuUoJqKXpLyEpiW5DbGqnc+l1KctWtPIdSUHrVVEZJsPjGEtUevbPo1YllvJuW7XoMi9b2+Bhrqja1GsusFuz5XuQ/1pL9+T/l5EQ6s2yLkd9vzLfeg6EHUC2L5Xlv/4eX1l3tfa0XUjIrteoQ2ec0CqL9fSpundAmcqe7NNSBxPYbL72N1D8qiovICuPolw4qglmsu9j0xZocMlZ9lQWiz20ahn8UY8fPCeD5WbQ1SNcohAuKbnjeDJTtUWH0RwBgjVfe+79G2cpHIlOIYIsNZUFdjZHzb1hJT4Hg+8fJyYhhHSYychqSYlplpnJkX8BiMmfFeRB0TAefU2p83z5KoYixKWYxriEnRtB1fdP36fEqQtt8f2Odk3OaxU9aCEPzaCiPP1F6MX+9DtsFU9P0+o8lCEffBk5JCKYO1KgPYmrBESJqu7UgsnE9HpmFENY623eH6hpM/MU4DIXqaVqPosrZAxGftEB8XYhCF6raTIKXLIpxaa/pdz263W5k45/P5s/U0RbHNkj5qvbIqDocDw/EkOhq9gCdCvzcoa9FObOqKWryqgC8ZUy03t7fMuRrz7t0PjMvENM84o9jvuuoeevaHA/u9CGUmRBQxIRW+fd/SOJddbSac22GTYZo9f/2b3/PDh0/85uvf8Zvf/o4f3n9gmmYJ1G0ngVwliFTcVgTsYp07S0ws08Iwjjw+PvPhg+P2pufp/o4vHm457Dse7m5pm4YYs9+9c+z6vQjFJU/XNev6U3rJfZB9oW2dgEOtw4cFkwPEYchWU0ZeY61hHMcc1CvuH25X8ctxlF5coxucbWkai/cT43BmyJZVSkl/+wrIZCaBX2bOxyPzOIlYYNT46ElomsZwe3sr7SbnkdPxSPBiy3c+nrkGFYZhoAsybqZx4nw8ssxL7lPWGWBQGZyWBKltLEYpUlg4nY6Mwxk/T2glDh6ypkVxddC511gb2n1Pu9uhraXpWvaHW3TbsYSI8RFn5DvaXBWcBmFcxGy9KEDQDc66FSSTxN2SMhVfguxS+dEotVGoC+AgwFTunL8Cusve9J+qqkjCX6pjWpL+ZSHMwihTPuB9YlaKmCnLIOvI8fmZeRhEhyYEfAXGL4u4NRlt8HamsQ6nNXFZCH4RV5nFi7iHvlRST0hLhlYK7SzF5DHGyDRfJrAlOSh7ow+BkJN6pRJzFoqOUYAGV+3/WmswkUVtQm9Ki92n3BOzBuzee9GdyCLVa1V2dfyS+xN9kLVLiQ4EZQ9PSfQFnOyrMRdYFJFYibAV0FtnZg5k4WPJYokh2+wanceMQieVW0U8wUesku8YUyAoYbb5GDjNEx/PZ85xJhpE/+Nmx5uHWx7u9+z2DVYHlIpoZTGuo812qMpsRYPFe6ZlvtDYWossVcwSQ1rXuOuWhDoRq9kDMUpNto7t6virjlFhi6OVknlZx3J1/PNaNbT+XR1TXr+/HHWiZzLoHqpYcI0LVd0KIUyRFVzgUk9Bfr+xRuvK7pZEbsXGlGPlFMUKUooqdXFKxLOtc6SoMSuwkJkSGeQxSglIYHK7WZIxGhN0TcNe3cL5yOIXwNA0br2OEDahvvXeKUWxvtZG45S0P2hrsYW1LKgPfXbDMebEy+mMW6v1amVPlDFUdH+GaVzj/8IkKPtZfR1lHSjJfgG9yvMroJTWehU6r+91zcCOMTJNEya3T1hr14Jn3a5b508ppc3ZKmsU1eOpfrbFAnN7zjq74V0KvZf2hy3H23KTwqAsLdI+bELkxsizKO9JBYpWrONMGIMbiGCtRZvLeVFymAIgyDy4zAtU+nHGwT/k46d835/OVDAa5z6nStVI7HWyWw+4gn6t1ZEKMCjV888T1kv06xokKBOTpKS3GlH6DVH6A2OQYCa6hKmEr4wR3YKuuxTYqa+5ZivU6F2hTiYfwJTqex6IBZ21GVEt4EJKOKVlQ0qXvq7lc+r7tA7mmDAYnBElZImy1DZJlUZjMGlbeOTnZKp0IKTMrCChk8Yqu05kFOsmIEf+7kl8vIuLRBJsUKieKpGU/CzmgE0poWfXzg4m+9KX66rZJjFFYpDnVI8fFaTndKVpBbGopPgUA0mJBZdOhlLPKlRE7z0O+V4+BhEO01os1JDeMVO1YJT7vyzLpryt9YUl10pJLOB0ER0iEVNpQZCKkzYGmwGYsvCWZP81xPmCXqUDTePET52NDhlSWFHp8jPv50yjlDHhjGZJYgEXwkxMLVa7rdqRnRCats32k/PWH2dEpX7XH+j6o9DgomLxsrme58A4BgY1MyyJ03lkngeW6cz+0PHQ3orOhDUkBMyZxxnvI7btMLbBuYb9/kDXSxU3xGWdY2NueWijIPqqjPMyTqJHVH0blJJrGobzWp2fxmUFF8dxksTTxkpBvCnbC4OeeH48sesbdvsuV3AdGglmY4RxHBjGE0aBawxGt9muM2KUwlrPEjQ6SGXfKBFDLGuDSmq1Ci1MnGnZRFrLUbRTjNaSeJ5OxCiggtaG1jn6TqobMUoVvO072l0vyvXn80aJVJbdbk+S1tN8bw0vz888Pn7k5fQCRnF/c6DvW6nAGoPVirbt6PuetnUsPjAvwshQqqFrGklg54mYDJET44cXvv3uA3/xV7/ld998x++++YaX40Cx0dIeTPLCDnKy5jmlNoGvHHhd7w0xeOYUCUtkeT4JpTQsfBlusU4osEuMfP/+IzFXslOu0BeHClAsy8ziJ+Z5omlamtay2z/wJt0zDAPnszhBDMM5V59iXr9hWUQlW2tN/7L1lVrrcK6FaCCp1TJ1WcTFpekanFHEaBjOs1iOnc+E6Gl7x8vTMy/Pz+IxvtushVeAnKo9zIhWwmub+bIseB3XtdAYS9BZuFYp2r5HZ6aBzZVXo2EaB87jmfPpxDxPGCXaMF3Xih1lCozzWSioBmxjafqOpu9QWrHb39Ad9kQ0c9H1USLKF71nOg+cM1uq7Tr2tzvanbQ1hSTtMtpZnHWIWETpOd+E3lROQIod40Xl8hWuZ50QXQd7F3FIElHABJlun5mJQGst2kXitDD7QPTzlgBGz/k8cAxBhOicRRtpZVBaC1ijIS6eZRzALnnTTdik0Yja/HSSueFTpLFO2Cp53zNaLKXbpiV6z+l4ZB5GSdCN/uw71oGwMCM3oUZrLdqKGKbJgHLREyKJ4n3Ttrk9dM7rpMFmdwRVkvoq/jKmOCAlSGIzmnzezyW0QSmwRsTqUEnch7TsksFCCmkF5Nu2xRpxaBmnaW0TvLm9ISxerDyz2FzIiUPbtpggIJTPCZGxmQLuFwICsMSUOA4nPp1eOPsZjKJpHYebnvvbHbc3O5wTzRyFOAu0XU/X73GuASuixfM8Mw2ZHp8ywKHUamWZqjFWKvhlL60ZHuWo9/6UUl5bMwuyShRLAaAUnOriWnnudZz4Y3OhHNdFlx8rwMClYPpKOVcSN6nqOlCKVCeDRZ+qXAOsQFU5dykAXTMoaiasvDbT11NCAEbRFYlClRBhU6HXoJTGAjEoDFF+XgowebkIhMzaMTRtk5ksI8swgkv0fcve3DD8I/YuAAEAAElEQVSOg8R1SqOtw7URk8EiAchzu2e+NHGR0yhrxCUif5cxC5+Pw4RW0vbHTjEtvmqb2J5PKXz1/Y62tTK2U1kbhJFVkvs6Zypzom4ZLkKipTBRF03L+2uwquRc4yjOST6PXWm13NjOZRyW+LO+jmVZMFdt4vVYLOOrrCera503mMV8NvZVtrSVsbi1QgtjVQoBJAhxQVgNXrpftDjJQAHJhKFUBkLRharvj8VUc86R0ibkDqxacfU4Rl0yfPJTBK7//ff7qNeReh/9Q46/E1OhCNCVG14Eacrf60DgmrZeL77XA76uxpcvUSbH9YMsD7kooWqtmcb51feFkFZF1Ppa14q0URfnrIPc+n3rgIwRFYXaWBgSKoFt3Nrrr7Ugs6XnESRxj0Vtufq+9VECjc8Gc3Vd5e/refP92qq5Wz9QWlE2AQDq+1ff63qzWel9MRJNRHm1Xlf5HkorVNruoUx+85lVzfXiUv5exoBY8mytG9dMgfJd1oCpMANSuNgY6w01JQk+S1WmjC9hTph1sSznD0GSsmI/o9QWBEhbwlZhkMVqu8+1R3N55k6pNfat1bHL9y+UtvrZrYAckf1uL/aUYbOOq6sW5Vlc0CS1uEskJZTBxXvmaUbpDXTTGXVtmoalaQjeMw0jwQe0YVUrV9bSdT3z7DmNZ8ZhZhxm5jnkapHCWYVKHmMSe23R1uXEXUA9Yy3Jz5xOZ+ziub1/swKAK10XATLmWaqtW+tGS5/p6U3ToJXYDC5+qwAfjydeXo5M08LHj5/4+PGR48uR55cXzucRUuDm5oBrLI3rqoqRPJvhfMQYxVc//4J/+k//MV999UasFRfpC5d+Oy9MBYRy7BqDiRYfIiEJoNVYUKZFRcMy+mzpt+CMVCSccwzDREpndvrzRTkEv1b6ChXdaI3RRiq8xqJITNPMOI+0TUI3Dp3R/2EYmKcJrQ1NYYsclPw8g0ZKS7VvWcSZoMwZYw2m7UTA7ALcLck6uCzGSm7hOA8jT99/4ne/f8df/c03fPPdR57PA6dpxjY9fQZRpmkkhAWbKfUkBSb3vCrQWujFPniS4MEEEtFoUhL2gkqBl3FGPT+jtAT77z9+kOQhAtqyOxw43B64vzkAFu8l0Zc5E/J8CyhlMUZLoIb09KYYcG5jzHSdME2UUtkWc+Lp+RkfPHd3d9zd3bHr98SgOZ9GplFo5rt+h0IxL57ONKRkmSeZn9M0EqJnHBzv37/nw/sPfPXVVzSdsHJKV87T0xMpgZ997hk3WG3o2u6zMSMAh88sgx37fpep7zlYMoYUQnYkKBaWAnaFELDO4ZyhdVI56xphaMS4sKSZgDDv9n1Pt+uxrbBiUqFsZyDMRzi9HBlejqR5IsVAjImmlT2gcQ6NjLuoNKa1tN0O07gMIImGgla5BU7ZDEJfVixlP0qgtr2vXnOvE6n6WPfMUnGkSqwQrQHXdlhlWZYXEdqsKmrKWrBB1sYUSUEq+dY23N7eZr2OmafHRxHinCaM0hhlcVZAsBQTyzSRcgJW77dloyjU8eSzS0WMq5Vf+X7zPK/sgxLsyx9JqLs1Ebzcl9dCTgawtVKk/PeYx4noOFgiiNCzsavAcCQrw2uNSgrrWpKR9ixhExhULqBcCHODOGTlv2ujV1ae7GsTyzSjszNF33XEEDkDQ8qCjflzRe8hiu5CrvJuQsWBQGIOnqeXFz49PvJ4fGEmZkBhx93hwGHX07cWpRakRqFz+2KHNQ3aWpSJWSNIWuqmaXq1SFYOrTUlS6yZCPW+Xif265jMLMdQFZfqVgfZGy5bJupK63UseB0rXsePrwFT17FlzSa+fl9hlJE2hkXR0qjnX4zS2nHN2Ch3bJuzmyhjfb/W+5etHi+vsQCEKbdcCABgtEKnQEqqpJAUaqjOe5fWBts4LLnYuATmxdM0Lc61KFXYkTGDsWLLTZL2GFmXRJw4VEDIOgbk4jc7yWVhGIZVOLG0FUh+tN0/pdRayDJGij5x3tgxRrtV9+AaICpJfr0GlnGyMV1lLl63IDTZPjKlxMvLC957hsykjHFzkijjsAaDNpBd1iBfFVvr+bHF3G6d8yVmWfyynrOwkrVWKF2z2/3FmAewThw6TFQZGJYCp1I1E57tfBnwrJkf5dquAa51nKfL9vp67sQYPtNU+Id21PejHP8/ZSpIoqMuENlrxPOyunA5KMvratZCOVdJ9K57VrZBtlHg140rD4CmaaR6lAdOPZHKOepBVBD8lCJ4sj5CDSFWVeKw6QhI0C/9r8lHPAsxw5drYlkPuLyhlgU5hS21vwYV6iDqekBvyfTnLQz1n89RwW0BvA7Erv9dP89yPYUqVINDdavKdj8VXdeuuhDX36MGMerN9/q6yudet69ct1CE8PnCXn+PsmiWMRZ8IK1bTiAmRfQCJKSYto1IgbOOphFAIZY+vIvxto0PlYMqXV1DSBF0IiwSnBYV6euFt2ba1Mhy27WQxGWgBDVJq7UNQFgKC7VIj7JiJdm4hpiDbx8WsZYMIpClyBuZyYJsmY4bYmAJgWlZOJ3P+CVgm5aE4Ty9cDqPLLNHKQmSA0nQeedojASZgu6L3kLTdISQmOcFpTc7U6F8psxMkV7UgtRPeSMFaMaGObciCe0fQijJ4sL5PPDx4yOPj888fnrmhx8+8OnTI/O8MAwiVKhSpGt7ujwepepZdDWUCCHGhbu7G/7jX/6GP/njP+LnP/8Z929uONzsMs0WhuHIdIa27Whcj9F2uw/Jo0zCNoa4KOJyXoGSxjqCDyuaP04TTddwfUzjBFjOzRGFKNBjMyXaisJ78IFp8fiQsBG8jyJ4eToxzXMGFPKmHadMhVx4eTlla0OLzfTpIsxmjKXf9bROGFCJkMeXpTEW18iz0iiCDyxRLEG/+fYjf/277/ib337Huw9PnOeEbjr6/Q1oR0yGEKVapLQIkYUYcnAmVacUI4Y8p02ppgEephAJeT5qY1mUAAvh4yeeX16yQJtUwtqu58YvzMGjVGSam3U8FVARJMl2jfRmT+PIMJyBxG7X4azj4/IRv3gaZzgcduJ6EiOH/T67SAjjJyyRUzjjF4hBtDuUNqTkGedRwKM4o7VUgmUNTCzzwnASS8fnp0eOxxfuHu5xTUMKUh0ZhmGjUWfAOoawWjjXR9u2GCX0YJsBRVJiWRR+yeuy0ijNOq+iF20FbcR+1VmNs6KjYlAIbRTa3Q6fPF3XcnM4ZFDC0DYCtszzjLIRpR3eLxyPR45PT7Qq4bTGta24jWS3iCV4CcitpnFtbkHTmSEnzBBrsl2lEuqyUmpdX2WPqP+8vo/Ve+j1UZI4rbaqfswgnkbGJXltXuaZFIqDT8QkEfx01uBjyIyqIMmxghQ8fp5Y5ong55ywW5S1qCjgZEKA3ph7zedFWkRWtyutxU1nWZjOAyGECxesmL/e+XxetQjK/jrPM8kHWmOzy4nmeBYXE5s1h4qVms0sMh9EeK7rOuKQAX0fsW2uQCowdqNcl72zFBPargMysB1FT8I4uyaYawEpszmUNVikciiaJZ5lXvDLjM7WsVoj7RQxQHZZiUpwpJXVmUXYlBJguwizWSstTS+nMz98/MDHx0eGeUT1LTe3ex7e3HN3fyttD1ahdCSGhFFiP2itQ2tLiuDjwjxNjMPA+XxmngRkJiZpqavZCEg7RiKs7QHX4/I6Jl7HqLocn3XFvsQz5bgGET6vlMpRilE/Ni/qQttrr6mBhBKDmartoLhglc9e22ur+FxrvbIvribhRYxTQIX6W1xfU/ns+rsWl4WYWPdIkwwq+pVRm0uEoMDaJttDyv4P0HYd1ljG44lxnnDJYguoF4XxYJQmJCl8CBgnguIJcWErwEBSpeDmSYh21U7tGcazaIF4T5sLn2JjKY4y2tg1V9B2K/wUd6VhHAVHVZsg43UrdrnfpQDWNM2FZWSdK5Qxcx37W2u5vb2l6zqej8d1Lyq2kit4pIvWkAg6F+03YwwRLlgMZYyWZ1qKxyD2zl3XCbsohtxiErd1XuUgnESMZTyWe+DJcjuyTyBCqwJzldbvlIGJmrFGFvyW+KYUXGMSnbMUpchQ2DQl3wkrKF/cI8o8umYFKS4dmv7+gw2vASZ/KLDwk0GFZfGMXCbnFyio/CL3VbFy4wp9yuTf6bo/DQkXhOq+UckLVXZNRFMiep8VODMtv0rOmk4TxwReki3rROcgwap/EGKQdoS8OUm8G9cghpjwSeyeYg5GUpA2CpXAtQ1t6zBO6NmFiqeU+ANoVK4SBZQvPWYbzY11c8iLU8yK3ylmu8J8Q9aWhEzl0SYnv3WfV35NDpZK9aVmiV6jwDUad812KK+rqyD1AlT+XasT1+PAWkF0VbbISmm71kL7Kqi7gAKFfZAI4RKBL5taDaCIxkXWmlBFu8LkP9sm3LZNppXbLKSZIAdA0UvfZkhCB12CVD5SvkaXPd+tdkJ1ShGVWKmh0torFabVHktrNGlFRkvwK24Fm65FqYgqlAixpUgM2ZPcKKzJDAon9GcR91S0bZDqpRH6ZcznqJ8NOoubadGUlpYYLZZpeOnvDcKQaJzFqCh/LChtCNEwLDPnYWQaZ/r9nl3fMI0LzzwT48R+b9h1jhQTh76XXmyj6XedqKF3Ha7rUcYynE6gDQ9v72j7nnlZOI9HMAnnRJMipbSKzclEzH1/UYK3aZ5YlonGJMI08fTyzPsPn/j+h498/+4jj09nvn/3kefnI8M4595docbFFAn+SQJGIwFjSPI8nHNCo50n9Nc/8Je/+YZf/eK3/LN/9l/wJ3/8C375ywfu3+wxCmwOntPiCClh25a27XExsqgB7SLWKfwMywydTyvTYBpGlNrmQ3hlUQ5JgtWX8zlbZUl1V2npuwxV76UxVkRBY+J0HHh5PuJjoGtaGuMgaXF+eDny6dMnXl5eiFEsFslAkDWKxjmapqXd9XRdQ2PF6cBolYMng8pAUyIxhMg4Br774Ym//Jtv+avffM37T0d8gGa3wzjH7APjdGaaAlrLPLXGMs9JnFWiaFFYTQZgoyT7SpwTSFJNSjEx5QBhSYaAZfIL52mhMx5noHWKvutwLmZBwsA4LBIwJAGtylwWUc4enxb6XpI6ZzusFXpEiNIrn3LPb8rYYtO2Irx5OKC1xi+LtDKEAIjQ427XM80DLy8nzsOID9lRIMxMkyiSa2OJUTOOC+PpxNOnj5xenhnPgzAuUPiYxF4u5AAwtxJ475n85zakIXiSEWo8WhTol8WL0FfwYuEHeL8wnMXqlBBxVtN3HW1jsVYqgTH6dd6RHF3TElQQloHtUEUg1khwPk8TNiZheMwz43AkRI/pdrR9x25/oO16kpI2FbRdXVycNbLf5T3DavGhVxRxtZKUyr4hlpdlbV43NDbxxhL8qLyerDvS+veUK5Yi5ibVbxXBJLFS9ERE2CsIO4lIzHo1quydmUorrK8MtKOYhxHvxbbTTyMqSrXRADGIS1AoCaTOrEWtCPOMVhprRfiXkAiTiGouowATBTgoLXkgbS/aGHQGrELMyb6Wnm6VEzqxnpYAPAQttnYpYowToC9JsmjIYpiV7kldgabEDUaDEu0oo43Q3TOTQge9VqZlW9QSTylhtChtSCY/MS0MKLEalX3VGotVhrhIy9XKFjTiJkGKWWE/oQmQAjoFVJK2SGsMqm2Ic+JpWfju5YUfhhNRzfS7jvv7noeHPbe3PU0rTitKG5yVZMVYl+0ohQUxzWemcSTMnrQE5mFc70thRqSU9TlKAalibZa1usTFdavCRUyFjO864CtDpYxpyImz2YpsMUbmZYu/XquYfvZZP5IglOLOa3HhlowGAeJWoehLYIHqWuvrKZ+Zquspv9/+uzGGCjChlVrdQOrz1d9F4kgp6Ij2i0Jpi0lJWEYxoNLWTkWMF4x0m4HzFCLjOIjLVmNRpqE4cqgECdG/0tahjLQ9qZxExywIqJQhRS+i2UqBsbhceFkWT0QhltI9SnviLPbtKQog4qzDNgIiqASd66CFhJaWo8wQDF6YpslYCr3NKGERSeuxorGOjYt56SpSP5/y/AtDoG1bdrsdTdtyOp2Z50W0quYF05k1IZ+XmXEYxe3Ky35lnZW4yFqaxq0tCjWQUcB12ZNFlFKANcmDREzbC2M4/6xoK8TMfpPL1nIfkuzt2uQihSRvoCMQZa0iQio5ZiIoSMlkDTQ5r8/AhvfCEFaKLb+QRZsY5RMkx8vsfKT9UeartGxkOuYfnHi/dqxPKr3ysz/w+IM//yee+KewMn46U6FO/NkoLtf/1vkiQowryGCu0NdrIcWYsktChejWi47Seu3fSRlQ8CFcqM5aZ4lJPFXRmyheUW0XirlamQVK+NTrRhFzouOLl2tKF2KMyuUBTBI7t35TVg1eNsut8gybjaVZ++0LDXFlYOTEtVhP1g/QVxtazVjYqjlFBFA2t5RkA9dK46wlpktxx3qjW5FlKmHJfJTfr8qwhX6UAZy2bVfV2UtUXq0VaNbFLddq0qVmRaEoaS0JeY3012hs+YyL9omMRxl1WQ0AcLZoCOT8PyVS9EQvdmil6S6lRPKJ6OUeWmcwaHTS4j0dgZByb3PcQKGCwlq9VV+LlQ3bZq6N0GATmwimKpsgkkwmFUArjJaefqUgKU1UGh8DISaMbbBs74sh0jVt3uRzb61zaGNkDAUv/XxWaPulIpdSkO+bAioF2kZjbS9jNmmWKGDFNHtcEzG6EaAsBZyJ3N863j7cSauFEdX8pmnY73ciCmlgnBdQAQ/cPbzhq599BUrx4cMHhvHMy/EZZy1939E4Qwyy4Bd3gbUfe9/TdK1YWs5nNAGbImEeeX565N27H/jhw5F5VoSYKwhErFW0xpE0+CCbM0qTolRxl6RZosHaBp8McV4YHyeO5294/2ngr/76t/zTf/wVf/qnf8yv/9GXHHZ7lmmSMe0D2hlau8dpRJfELmiXcgVO7C+VIKREn9Bmot/tZe6F+bP1tO1aUrcTsC5X9Et/6jiM68afYrbPRCjyYRGBsOAjY5jo2h7daGJIPD0+8e7dO47HI23b5paMCbzHmYa+aXGNVFN104iFmrWoKNozfvGcxzPDPErF2+54/3jiN7//gd9+94FPx4WgGkxnCSRUWhiHE4uP9M2eNw9viMkwL4Hn44t4SytNComoVGZyGVQWXpMKZcJqtarhTwEWH4kYVHLoKGv4Xmn2xtHaBqs08zgyTEfevz+StDCCpnkhpLQq5ved5eHuwFdfPPDVlw/c39+xzCMvL898+vTEeRjRxjAunvnxET9fidSltIpg9X3H4abn5qZHKcXxPLN4L3oLjWVxkeNxkDmmFEWJfFkiz09PvH/3HY8fP/L2iy8xjcO1O0L0LDlQ1BkYRJfe28+DhGkaib3GZsDce7Ft9GVvy0HQOEp/L0rRtI3oqXSdVIFTAo2sLXmtjMhe5LQEdYsHpRPOWpYg93/xAVQgpYnh9EIKM/t9T9ff0O339PsDKC0uH1rRdmLXJ2CtySB9AG3Q2gKWlJT0RZtSu8xsjRhI0rwvwVveW8DkveX6Twnu6uAqA71K1k6iuLpowCqYhLeGayzdYY/TigkFQdhOuii15wSobbpcGIB5mkUccVkwSe4fOdEPSGzigwSr0gop160zQKxiJMyS8C+j6H8YbdYKYGFc+iAJS9/3uKYBBfM0iVp73+O0JYXAksF+Y7To8ii1JVmKzBSQBDpGL2COMitDSStJhgrArjIzTlkDyyK7udYsIcgYy/FEY6V66nNxxdkGbU0GuqsRnEOnlKSNIsUtEE8p4qNf2Q2ua0FrYvLSjrEECAIsJAIpBdkbrGEm8TyP/HA+8m4aOKnE/qbl/mHHF29vuLvt6XctzmW7TqVz8iAJrDWWGD3BT8xncU3RuT0ietFwMKZo/OSkLSHxoiLbf+oLza/XEjq4BAESm6e9pDB1JdkIQJ4SMVbFI63R+nNXrvUWV7FzDSxct9nCVk2uxSTLfzcWbSkOKUhSvCqgYAEBlK5bXXVe81S5oJVjVL77Fv+p1S0t5bgqqUvR8O266uLlBixIvCv7hs5FF+lmlXvlc1JqsxXkmm8oRdt3oDL93oqQrVdawIAY0aZZk+TCuNFGYg0VEykJ488kRyK37GkRlzSuBWVzoVR0opx2KBwTUx4f+XxZC05n4EJrTdtkUffFM4VsHZlBuJQdxWzboZgIi7S2Scwq67V1dmW11veyjvnrcRJCoHEt5sZmUEGAA78EjA7iZKUNzriVCSF5ibAtZ7Nk1kFH02yC9ZuddwEWFOK4VPQehHUsDIsFVMoOg/I8i2taaUv20WOMMFDke2wCjWKDXEAFT0xe/hsTwUs+Iu12CbQYDijlEecHifHFarpYbxYL17B+RmknBHJemFYL3j/k+NHkPG272NU7/pYT/mGf++rb/sCLvl4b/rbjJ4MKry1Q1+hITeeu33f9p0ayCt29pr3XSXAJ8sp5VzsTtn704tZQ3BzKIl/Tb4ALn2sJV6SPEfLins9f1L5BKOzOWlJMmVJs1mqY1vpCkO/H7plSCte1Kwhzoc6c/13uSUnka/pSfR9qWlhZKK6R5+KFXlOSagrcNRPh+nWvocUFDKh1MOrnWRw06rGR0qatcf25NYCwsRHkz4XacjW2QgiYKIGxWsGbbaOr0dgYYq6MSLXeGrtWA1ROcFJ5NoVaFjcxF2n1EFGY+rwoSL5erP3aerO26Cid9To2n94lLx5SGczPFpWBCkFvUxJ/5Gmes1K9orFNRvBzy06KErghG5n0gxq0Ceggdpu2cWgFfp5RgNGySM/eo7NFn7ENwzSxLGHVwyCRhexOvDw/QUq8fXPPL3/xc7768gvapsGPCwnFfr/j7v4OYwyfPn3i8fERH+MaGNssGrbf77Ngkqbv9uz3O1SC4XxGpUWCdyXV9L5tpd/bWtrGkXQkaBEBu7kd2fXPaPWBeQmAAFuCZ2WqslMoowhJAAUfEvMS0AmWJeHnBVqNNo6md8RlZppnvv3+Bz59+sCHD+/4+PEjH//01/zJr7/i7ranaa1QcdVATC1Nd6DRe+Y0EZPYxu32KbdFBeZxQutxXSMSCTVdMnzKeC4uIX5eSBmsrBdyYcLIuFmWhWGcmKZZhMVQK1Wv7qccs0WiUmoTQE0JrQQ8c41USJq2oe06glKoECGIxsk8zyzzTFCW5Xzmm+/e89uvv+XDh2d8UNjc0vJyeiIh3+HP/uy/5H/1v/xf8+Xbr/h3//4/8P/6t/+ep5cXlsXTto6SiLC1IQu4m62hjFZoI0KyaRbw2vsoOh4ZgOy6lttDz2HXYo1iWibGOSclXkQTh3FkmmZe9AlrNSl43jzcQgjcHg7c7mVMHM8jx9NAQq/3chhnzuczClmzCjW0qGv74GlayzhayCB113U0eS6dzyMpqswaWcpXFD2K88LLy0sWbwyr3azOdHetRExVlO0S1mim+fONvO97djt57zzPa49v6dstyt1KI2BC1k1w1tI4i8rJjNGy51itsgCeJywLRknrV/ABP3uiNFHnEWiyVoRYMTau5e7+ga47oG1DUjkhUCozFISuX1iHMTNBVEkGdOmXleSp9NWmHOSRP1WowMIYEyu+H297uI5H1n8W28Qk5w8KPImQAq5x7LoWc9hzdA1L8PhxQmfAfz1HrhymGHOFP0oRX/zntvuk8l4XReCRlETM0Qdc2yD4Q0DFlNlvKbMX7GdFmrJH9n1P27VS2Ml7bNd1tNYxncfV9aME9DGKw0UtBByTBOcxAyYyBrNrkdqq8Q6xyXataPtQ7+GlJScnkcqYVZMlKcRFwYpoYkgRFFgUOggTNOkiI7rFFDEEseXLuguubUQYM1kWv+S2HkkuMUYA0NYxE/l0fObrd9/x+x++57RM9Dc7+ruGhzd33N3e0HUtxmxMxK6RHnqlobEWhVpjvXmeBewvxRmt0ZlSX8ZqnbjXz6j+WYl5rtsf6rgnpK04V55XeY1zdo0Pl3nTTirfoW6jvG4z/bHg/7V4vFxbHStfCEdXcZXM0zXYWpkavBJD1t/5+vOuAZfXXifnNtX76tdHUtqADJBqdUIeqoCVee9bcv+73YppIQjMYZ0jkjA5ttYJcStJiRhEALdU1UOMWBCBSlUS3k0/bS125nuZPCi7OQeUVhKbGUWlLx/EZcRYt16f1pq2a8XCObG2hZbzlHFVu9/Fak0wbmP0lp9fA0x1zL5pGsj3bZqtjbrEEjEXNUrbQxlzIWah1LS5I4nrULHT3lzdyvgq8b3EKnIdJV5MqX6dWUEfGR+RkOL6GgGVYo4NTM6RIwlxF5HdSm9F13W8iyZecZcAaQMMwUP069w12qz5U0qXY1gpBAyP4WLuCY76d8z0/4EcP939QQvaDZdoaH3Uye11T1R5X0l6y78LMl8P9PI72BbuOpmtK+ll4BVRkDJBy/XUPfmlb3XVVGDTW6gr+OWaaoCiXGvpIaodK2oE73IAVvStSninTOby2mv3i7qqX4Mo5RpeAxbqzzb20uO1vif1cyjftX5+sAkH/aeedf1sagDkeqO9fh71+KgXmvL8tN5sQa/7w0rfXsrBzjYuyyZUAVUZ5LgGUMq1le9dL7LX4zDlQOxys5YguLxXev7nC2TYKHux4DRNgzWSMISQ7b/S5xWNlDbHDaXILQsNWgsKL+Bagwo62xch4mnGCJtGKZpG3EiiF5eH8lx8Rryd21SEnXUS0CtN14kDwMvxxNPTE4ufuL+94Ze/+hW//OXPuL25EcXglzNt23H3cMd+v2ccR56enqSSkp/x8XjEfWq4ubmh6zp2+xuc6zDa0DZOeoizyr5Jdt0grNJChw0DJiVa7VjiwjAFpjGQosbals51vP/4QkI2Q5OrTylFUgBSYvYz8+IJMVFYNOIQMdJ3LV3TiBOIVuIzrRTfvXvh/fv/kd/9/hv+xb/4L/hf/Nmf8Iuff0HXGQInppBwGIzpYbGQHNpqbCvChkXM1TgBVML5LGM8B/v1MY4jLfKMi9p/Abdubm5WFfCQQa5hGHg5HhmnhZubG+7u7tbNfBgGAA6HQ7ZB3ManzCvFLjsktF1D37e4RsZV1BqdQGHwQSowGEsMih8+PPL99+/54cMj4+RxzQ4QYcK+33N7u+df/st/yb/+1/8t//V//b8h+sj//v/wf+Q//NVfUypdMu+FYq6V6HH0bQtRqrQyt1VuPZL2mBgnUlggt030reP+sOfh4ZZD72hasSW8nzwxFj2HyLwETuczzy8vnE4nzovneDzy3Q/v6DonwUMKTHNgtzsIfT/3+craYPDLzPF4ou977u/v0VpzPp/59PETw3CW6nzXrVZ/bdutvaVt2+K90JRLS1RKkcY5nGtom5a2acVWy1oc0HR5/Y2SfJISwWgm8/l6e3//wF1/Ccqv4FUqzLaAtVpEA012DtIaazRtDjqNLnZiI+M0Mc0T2my0eCnOJopWUVkzYyzUWUPf91JBbzsS255sjKHf7eizkjgpt75R9kSpYGYSwQZcQwaBC2uvXhdhBRP+FkDh831KoJSNSi9jPhrNgiZay/7unt7InH05nxjmGR0jTqnVujVm14sYhF1j8nqnEVZmglWQsay5RX9Grt2vld0YAjG3qpWAvd7vV42ZDOCVNcTCCmCXNdwYg18WAeazVds8z0S1vb9YTrpi5Ya0YKiVzZnFKBHWVIvsNVppvMlgOaIZo5UUZ3ReW5pc8GGepUXDmAwe5UQ5Fns/ibdSbjXSObBXKTtbab0yTEXsF0AA7JCRJWOt6B0Zw+n4zLcffuB3333Lh6dHQmM43N1w+2bH/d0t+/1+bbcTIK0kdsLc0CAMtmVhWTab77JulkJWfVwnwUB2K9n+XSdxMme2HvM1JkN9ds4tXthiQ2MspWeclNaErE4yr9eCci11XPuajkJ53eVnXwp419cYY1y/6xpvVZ8nr79kmNbxVt0e8p86Cvtjuxa5jhKHlxgyreyXz9eB1/5d1jX5ogmLhbSJgutcnFzja60hF6amZcEpQ9O6Nf8o96GsvQWYEgAvu5VkTS9ls92xs6s4ozzTiMvMohCkQGGdMEFhew4yP9NFobNpm/X5rYUENvHDIqpYO5htLJTtkO+z5QNFV6CMsfP5XLkwuFXsvNGapusYJxFgnLL7xTzPayxfM53rMVvGT4n9U9o0x5SSluB6TFor7IIYCwAXCCERo0JHhTGaCzFfbSA7ARq35TchM79UKlptAmBrrcBX+ibVvlSDMTV78DrPWze0q6Psca/lT/85jvQjLMhy/Bgw+Yccf0emwmVFuz42RPN1VsMaPFQLYEl4a2StFqGrF7n672VxukAIq6TfWkvM56qTSCX6XXmye1KQ85QKTG156ZxjmsRirLARarGk8pkloay/Y/291qQ1Lwrl+9UJdQFZ6k2hTtSv72+dnF8j4fJZER2vLFvya8vGVG9C9bkv2iyqZ1sDHuXv9cJRv78shK9tWGsV+wqgKUl+Smm1zCnPpAZBvC99wFsf6ApIqLSq55Y2ljXYTltbR/mcci/Lolzfr/IcYEPzt8G8jX3v55WlsV1nqoJjUbjOd5pxFJSTuCGzFwFIEtEZ17gMEHwubLn2C8oXAcS3uWka+q4lpchw2pDXZZm3oMQUu85ZvJ5RGDOw3++4vb1jnKYcxHbc391yf39H1/U5GIK7uzvazGwYx5Hn52e01nz11VcovSnqD8OQWyT2aOOIUeGMpWk6WtdBiHS2ZfFSITJaRL9iDPhlZgye47zw4f1H/vpvfsfvv33H+4/PfHw6MY4L87Rwe3/gyy+/ou06xkkE8cbxjNIwzxNKGR4eHuj3B2IyTNPEy8uLgDfeM4VZnos2gCUkxTCc+d3vn0nqN1K5Dwt/9Ku3dJ1liZ55cTilUbHF6hZrFa6RITHPM06JL7ZSipgpvm34vD++tBB575kzGCH0R1ljytiXqqeM2yW7G2iteXh4YJomPnz4wMvLyzqW7u7uOJ/P6/1v25ZDd2C3c+wOO/b7Hd2upyjAO2fRNhInCdx9hJfjwNPLib/57Ufeff/IPEasaXG2ZZgXhnHgn/6X/4T/7f/uv+Vf/at/xZ/9sz9jf3vH+29/4On5E8fjMyl52dBV3Bgdux3393fc7HbMw8DTlIN5Lf2JtnG0zuJ9ws9ZZC4pds5xc+h5uDtwu2/ZHXq63Q6lNceTJ+XkzLqWYRz55tt3fPv9d3z69IhfFp6envmP3jOMM19+8Yau29P2PeM4ME0z8zLjg7BNJAlMTPPC6XRaEzejNdMwMo8jLrsntH23+oxrU4RFRRTSL0u2pmppWr2ygQrIqpSi6zpp34mRZZrxwQPizqFLn1d1SKvNFpiJZsZWHfXeY6yhd53YFyZpebJG01i7JlnRB87DwOl4zHsetM4JTV8J+8lqlfVNvCRhWkCXtnNrkKmN6JZIgBekx9Y5mkbuSYzFeUiRdNkTM3MhU2LLui9rc6L00SpV6+UkxGZuq47We9OPAQopZQp2EOBK5cBPuQaaVqj9XYe7vcN0HTsfad9/5HQeUdmdJaWFEIu9bd4/YoQgNOsYhLkACqVFnUGA40BKUsmXe+LwfotxQpIkrVVdZgtIFbME58YYOt2sPux+FqDBaI3KYIH0XedkRiuUzr7xXtrZCkgZC4Ou7G3ZyUdAjkhSOdaymkJaVylhskhwjDJmu7ZFkdmduVe6sDFUjsciCeOcgKzeZ50paX0R0Cygba76KoVxBosTnYgkrYHGakwu+ihlmJUSu9kUSApmP/Pu6RO///COj6dPTHhh5vQNX3z1lpubA4fDbk0YnbE0zpEIOOOwWpg+5/NJFOlz8ahmANStoq+xUFPKLbhx87Z/DeS6HquvJff1OK4V/02mxJcYU3OZjNXM3BqcqBmsNZP1uvhUrvk6xkwpZWHi66JH+uxn9XlTTATCtmZWBbDX7uH1uYHcL6+vrlFeUzMd5PUFXPh8PSjCr5JXBJpGXIBEykQs0hXSnkTK64M2FVhTdLF01lgjt1oYiBm0yW17OoOJMceKOiWClp/Ng5cULrdAmyo21nkfCUHsz30MGOQ6u74Tl6bGrTGtFMsWzDKzc5Z215O0AqPX3KXEqwXgLTlLXZwELp5RaZUu9xilLnIqgHlZ8LlFfbfbSR6UQcBy1M+4jNPr8V6P8S13kX1zZX2nDViVVsaWbtewpZSZvRAi3udrVFsbssriQkrFbFFfj5mUGd+bi4QxGmM/b2P6HIyrcy1zcd5ErZNSj+vXgO5/mMffialQ+uPr43KSX1LolbxARGfqRLX6Wak+F0zyenEui/p1wl4vonX7QTlnyD+vrUSMNuvnYsxq61UWn3meq+8qR23RUrMYalp/fS/K9ZUFtXzvcdmqxjVQcj3ZL+83F+0b9aZXPu8yAc4DPGtE1OhjvbhfI9T1JKqf5Xq+V66vBpbKM6rBlnpDru9HvSHWAMP1Z9XnuEjq/xMT9BIQuUQSy3VdW52Wn5VrK9QyuUcbiLKCXFrGaj3O6wBC6xyYZdqUfPdN/V7nAF2lS5BFGZMdQnKbiS5+u7mCl4WsCjFYrb7NW1tKQZFjvl8hbGDH5luv8rmQSn3+ztZaEfNrLHd3B7RW7HZ9pr8GGmvR5J8poY0ejy8cjyf2+z1v3rxBGcMwjIzjIFU7FMsSSPNEROjUSkmVaFkC4zgzT4OIYVqTxdkSoqo/8/x85IcPn3j3wwe+/uYd798/ch4WFg+Ndbx5eOBXv/olrhHbvtPpRAhglCh8//yXv+Rf/It/yS9/9UegHYsP/PD+B37zm7/mr/7qP/L4OMnao6VSqruOzjUsYeI3v/2I94vYSVp487bn5uZAGwZM3ONsj7Ut2iaM2SpJdrcxZ1zTME8TnF8+G6vzsjA/Pa16CSpTgrURoceyplktyvrOOeZlQRm7JqdN09D3fRZpfFmr1m3bcjqdJBHoOm7v9hwOHbvbG3Y3B2zfyn1eMksjiIaLj+Bj4jzOvP/4zO9//47TS4Bkca5DaScvRrHb7/n1r3/Nzc0Nnx4/8fxy4v/5//hz/vzP/5yPH98T0iKiWGlz6RH6/p6mcSzDuCqnxxiJwaOSoTGa2SgR34oSoDbOcHs48PMvvuD2rqc/dCIKiGK3G4homqaj3+3wIdJ3jt2u4enNA08vL7z7/gc+Pj4z+8i8RN68ueNw6MUiL1tuii+5FbFXZzBKPMlDbqEahnMOsgQ4izGgjWG333N7e0u/g5RK0r+gVKLrGhKwhIF5XhjHiWEYcd2EMi2u07mqJSypZRanBvsj1TzvA3PcQOyy3paALAQBEMp8lkjYZqcIEQD1fhY9iiG7DeTn4nLSFUPM6tyZnp/XGucarLM4JwJe1tpVRbGsuSvzLYPoobQF5PaODbAtQOklo09AVXL/eGEfXb5u7Ymg3sNS3hbqfWt7XaYRyLqsNarY4BqHspao5PUhAcZg2xbjLSZuRYZkA4tZmMeROPs1qUwhrAKZKfvLlz5Z0iaKVgL+UrmKXsAIxSS6KblYUSqeXSsAQTnXWklXQs/WOWYpQKM877S2+BXNH2BjCyZhzhBFSNQ4S8qe7tZoaaurEsFyHmuqXnctIsAhhVVjKyFspCUEVBSwwiqLyQwRFYOIYAa/FgN0HpPaiP6C9sVuOInOipK1qbgXKSMMqfM88el85JuP7/h0eiZYRX/Y0d/dcvNww939/crKKgOhtFCJXocAP94vjOPIOAxrwibJ5CYQV8dDMhY3CjSoVQOsjueu44H6v2W+olljlOujLhLJf7MF6FWcUseX5fprcKA+x/VxXWUt37OwbQH0a6AIrFbl5fvWxTNQFy3G8n6Z75cV38+PEk9J8aK+tpplW9+zSyCxxFLlXNvfL607I6JVQk76ldbZFl7absI4CKMpxwXaOkhpTZ4vi4Ymf7fsZmOFlVRiaWsbNMt6zeucyu2rusT2GSwt8190IDZmdsk5yjMuwKS19qIAp3PMWDvhFaZsSilrJpSfmxW0clmnoOQjNVjVtu36mSXXKs5k3X63tnAaY/K++HoL9fX4vs7bYtyYvoWtVf47zxM+dBKLmeIgUp9nokwnlfeHonUWVcCYjUkjRTmxCS17kTE6Mx628XOpSfE5o0ipLRVJ5VpeYQC8th78Qz1+MqhQ5vLftmhKUhtXQUXI/UpronZJD6srw0mpz85/nZiWAVwP1lrgZa38xnjhHeu9z2J5OfGEbQPOAbpQQqd1Qpaf1+hwnZzXyPN1olqONfEOoupRgxPXgEz5zvV9rRftMhHLhKuv62LyZoppfY3lMwpwUu59fe3ltTUj4hrUKddVNsiygNYBbvmsmjlSAwk1u6AGIsq5S7W7gAl1u0wsnsT59eU+SGKyoaXWmtwdINT3Ivry2oJXI5I1aFOqgltiXijal+yBtQ8xL+JJ8i5Kf5i0L5SFPqzgmfS0CuiAMavNZYziA55SsWL08idTVJWWCpgxFvHqvbZ1lWe2eHmPtZambcR2MgZSdjSZxlGqjVoxDgPPz0+EZaFvW7qu4bDf0zYNfSs2c23TSDIShS67LFvQbZ0DpWiaVhbb/HetNfMSmefIcJ74fvyOZZoI88RwfGGZBvq+Zb/f4RoRcmy7Jgesim5/4OHNz3j/ceTD+zNhWUAZ7u9uuLs90DS56pTVi3WuHrZdx5/+6Z/yr/+b/4Y/+5/9zzG2JabE73//Df/d//n/xO9//zXTPNN1HbZxpEytE6WVlmWMfP9u5P/9b39LIvBf/Ve/pO26LAK0YC04K6Kdymb2VDIY5zDOZluqlK9n4fr49PEjqZ95eHjg9uZ2TUCmaVqZBsYYmky111p6q3f7G/b7/TpH9vs9p9OJ77//HrHiFHtXrfW6ybumYbffc/dwR7vviUqRUkA7yzzMzOOcNQUmTsPMy2nk/cdnxsETk8mJoiUmtV7Tx48f+Tf/5t/wb//tv+Xm5g6F4W/+6rf8h7/8D0zTiDHCbItxmydFl8ZPI8fnZ/yyYKwR8UutcFpJcIaSCmCMWKXoW8cXb+759T/6JXf3B7RT+CTV9r5vpBKqPMt0JqRI2yjevrnh7u6WT4/PeB84nUY+fnpmniMfPj3y5uGGn331pTx/szClCbRQrxvnsEYqsLLWShISQszWWD0g32UaJ07mhFKGru3Z7Tv8csPYSLVrnCeG0XM6nXh8fOT5+QXTdGAsSxChMFWtZzrfgx87yjq1MrJyhWplDyhyT6oExY0r1c5JXAZmYUTYtmHn9mvVRikFSRH8wpR7uQsbo+/7TQAwRVH2zwKcQUWKC49SOruuVJZgcOGWQ4kFUlUZo04OpKe6VErFraeAE1ACw2uB3Pq42E8BhVQoRbqmVJmk53YaJ07PL3hOPH/6xPk0EENEJwFVrHPYRlqExmGEEFiCtEOkIG5RxSWImFBG44yRtiKlCH5e9365NmEbuKyjRBSKtTyXQPTSXrGynWJEBZWxmUKfz+LO4dLO0Jm8vyrNPI9bEmoM0oYioBFK1inXNGD1WklVJoszkh0nSuScYzpZHzP9vsR3OeTwpaU0aYL3Urwh24bGxOQ9Krcx6FwZlPGA7IkabH4uGlYxSz9JvGKdI84jz+OZv/nuG757/MCIp78/0N7fcvNwz/2bOw63B1qbdbiK5bcWu7m0RJZ5wiuV3YfmihEWKHbNUANlCtAI0+Vy348xreO57L+vFZnKmFwr1GpLUC/37URddfc+oNTGYJvDZSFLXX12XTwp/67nw3Wcec14Lf8u8fR1rF3eLXFYykye2mWMtcWnjD1jLlkDNZDyWd6Q0goovJaUXiRySYpnylwBm8pcFoHUZYEppiSCowq0oDsihGk0Kombio3F/SXnF9ZmJw6Vx8ElC2MDfyzS778928a1K2BVv7aItsv+7HC4NcmOWvRayvcqcXN5RoVdU8Dj8vy991jbcXNzu+YykjuV9xcBRT577nWcXr7bNXO7vLboLShrVq2F8kzKd9iYE9ctypdF4U2HbWs9d41cwzhKceV0mvFxpmlstt60+dmWMZH/LrYxeW8QHbLyuhXQI4HaGAobY+FyH5F7Wu8vZYyWQkgZxNsces0G+jrf/c9/JFJ6/Tf/U6/xp7s/+IBnS8yuF4Srq7uo9teLWr24frYA66Jye5nswudig3WCWsT96gXV5qR1VVKuxPTWCZSrJ9sg3cTOSrLadd2KCBZU7hrJuk5K62R4XeyMufiu5X5cszBqBkBNqyvnqemz9bku/p7dAq6f02v3tH5GJXmvr6VmCpTruabR1QKb5XNKW0P5U7+nPDdgXWyvgZMNHLCXG68KmYJWEPOKJVEBB4JAig+2VB4uxZbq+1f78l4/m/q1wiAQj9xtDG9tDuu9uXC0qPyMszI8eZEq9F9jjABvOvfxRbHhM1qANqGGxlzZzV7iTYPWlqQiKXp8jELZXcRSbl6WLM4lFFbRZtCEkBWOkaTAJ880jZzPR4bhREyJpu354ou3vH1zz83Njvu7O+5uxGJvOJ05nU4Ya9jtevq+QynNcD7TdB3FLaMIPRnt0CpwPj/z/v0H3n//PcP5hAoBwoLWcHuzZ5lvORz27Pc9N4cDIUbaXWA/J0g97344otU7UhIq+c3NHoXn/fvvOJ7OvLwMhCK4lQJvbt/wJ//4T/jn//yf8yf/5J+ilF1taJc5g3KZtRGIRCWBrdYNSjtssix+5uuvX1DqG6yVPvKbwwNSrR9R2uKaHUJaF6EyZyw+ePoYc8+uXyu69eG9+Fj3vfToT7l6PGSP9DIvigf18/MzJrcQNE3D09MT0zTR9/3FGlh0I8rfp2kiZXEq5xqprqiE1g2ttaQlcfRHTqeR43nk09OJH94/8/7jC+PksbbFqYaIzpRtgzMNT8/P/F/+b/9XGtew6/fEqJhOEy/nkySz2l2s/aL9MErb2TKzjKP0WqeIUprGWfZ9S1KW02lEpYAm0tqGh9sbfvbFG7744i37Q8sSZ17GM7axKDTTOHI8HlkWj3ENotEg65yzmt2u53A4sPgXnl7OHI8nTqcT8xx4eLiT5MeJ4rfQuKU9RpEwBg77HqNF9d8ax93tHW3b8OHTB55fnvGzgxSZ5wnQ3N/fkdC8vBwZP5whJZxrUMrgF884jaSjxjQLbdflSmTIVdlISrlP75Wj7C8FXC5jpLjyFBeF9fWIIJgPkcXnFoVGXtuWVj7vVwV/YxyuSdgkbWh939H3co0hBGkViRGjBERICXE60CZbizmKYJooeuck3ogbhiTFW2XuNUBd9oGylRkSBpUtxwqg/Grc8fodwySV3ZwS2pBtFRVxDoxh5hgSwTjmYWQaBqbTmUZBazbxt5ATkb7rUREmfxa1eB9wWjQBUoyYRlrMSuIVfaDYMqoshJlyol5KGyEIiLPkmKIA7qXoEQvDTemMXrBmV85a6LqLeMsaQ9BmbfFUWXisBJQqs+mSSnRtgzIytyMQlej+BF/VhKMIBPvFo53KVpYmC9eJ2Jk2Gqs3XSQBEUVJQyu9jk8fxK1kiYEYMuCSk5rGOoxSJO+J48wyTczTRDKQrOHsZ75//MjffP8NRz9hDjvuvnjg/mdfcvNwz83NHkvKLjeOFMV+sog6j7PYGAsbITtZBM80DvglrLFYPc9gi3s+a4lQW0Himt5fYpk6SS/nk+TPrkzErTglc6r8LFIBATm5u47JamDhuvhTF4SuqdyvxUHlKG0sl0l5Ns/K96OMzTpuI10W+LbPr50otpi2jkPXBDcLidYgTYn1pYhF/nnKsZEAFdZmzQK9FTN1BrSEPcAF88pngE0ER4XNpJTGulbaIHxYWxJd/pkPkUigbRq0tReFU51BRJ2fm1YK6xw65WeDtHbJ/MjXrdWW8JMBj7xWa6e3lgsl98GZTNvPLQ4+eFzT0O16pmVmPs8XbQ+wMZy01qugbylIpJTyfd1e0zTNer+LRkT5fuXZFkC7/L3EH4fDYR2bZW+qx2gdT5dC6DreMiusZkWUzyx5yTTNK7DfNC4D8GJXW8DmwiiSeZpQZnNukMJAbQYgbERx0qtd9tS236RtLssMKEXlkFse+IOP18EF2Zd+7DT6ldjxD/2sv+v7/q7gwk8GFdaFlMsF6LpiL2jhJkVTo7vXgMJniVuMIvZTsxeqAKK8p1Royubb9/3lYo9UA7TbRFBSSqLiHje1VJX7O+vqeWEs1GyFYlFWi7LA5j5x/SDqBLNmV1x/l/La8vv6KOcrG1A537UISr2wrwu82gLL+rlcA0HXlftaG6KmthVaVHnvdctG+XtZAMp9rK+7PM+6FeK6SlVfy/X9K4tVmfTSmxbWJDmltPaOppSy5aTJYIJQ1Auzony/H/us8h0LWrkGdhn1jK/cu/LdtNbY3Jt3PVe0yYBDjKuQ1Ypk5raKUo2T82tSDiRVEuVhpQ2uaWXzUxofFwLFv1wUeYUuJoJq5POHGIgrTdpjdSMBTEws2UrIGE3rHG/ePPDFl2/56ou3dF1L2witr4z3aZrQXrPf7+n7nmXJbI5pYsmJtLGG1LaAYvGex8dPfPPN1/zw3XcE7zn0HbuukfO3La5taHuhYh9uDrimYUmK59PC4+OAQoR6rHWi7N0Y5unIeRo4nkdCUCQ0USG94Vrxcjzy29/+FusaGtvjQ+B/+L//D/zFX/wFwzCw+iqnRIwLxqTcz+mwriEmzTAGvvvuxM3tex7u77m9fcj6Ag6tG1AtKQkYap0Tpw5EH8B1Lfp8zlZsl8ft4Zb29pa+71GKjMifWGaxcKvnzvl85vHxkd1uT9fvOR6PPD8/r8JIU9bB0FozjiPn83mlKCotNMxSQdJKY5tckUChzYTCEIPifF748PGFHz488/Iy4KPGUqo42dzPyLic/cTL6SRBn3EoLCaZVTg0qaLevAUU4zQxTyOEBZPE65rc43g4tOx3LeMUSXFBRY9R0Pctbx7uefPmnsPNDtdqlkGcD5TWuMbkRCHh/YwIQlpI2YmDyO3hwPJVQpmWT5+eGM5nPn56ZFkWjqcTD7d33N7uaVyHNVKt1yohApc9zskecz4OhEW+767fMft5rRgJM2hAK8duL/NzWWYa59jv99zf33N7c0vX9xht8T4SWUQwc02wJcAJP1JNEIr5FtCVdaxUrCQR3db+AmYWerQ2JluOZesvJQwqH6Xv2GSAvbMi9tq2ld6NylVmXYL7lJX/RalbGyMsBZur4pkMuu1LVZGBjSX4Y6BC4RjIv8v7Pmcm/Njf1zUXhUoRk+e5SQqnsqYACT/P4Byta1mUJk4LYZyhsaClNYYkOgXRh+xeka+1Xt9LoBo8sYAYaxKTE88gAsIhBhIKa1wG0WdiDl5LJa4A3SkJG0ArSeR8pdWjc+BtK9quktL/WixJYYszZH9uiCiWGJiXCest1ohdpTAgvIBbFcOo/I+c9JUHotaeaqn4NllYWAJ40amKIWCUomuEKRbmSFzCOi5iEvvkNC8QIgFI3sO04DNAHELiNA98/+kDX7//nsfhiLvZ8+bnX/Llr37O4eEW13c0raVF0ziJPVAJEzTJFx2owDRPWdhSvobOwHKprNZJct12WdZXYCtgscV1dRJV7lsdH9TJu1b6Yuxv7yv2exubtjC91hhhBd0u2aXweQJSF1F+LO68jt3X13wWk23gxuXPq/iNy+9a7mGtj/IaiFFeG/M6VKzBL+7ZFRBR5weFNZNxjcwQzKxiJVVlSdrJxQ5p5ZbWs4TKCaXSBqs2UVoBSXJ7rtLrHF3nc74rSmUWR/2dyt9VTsitRadNo6DEkHVybaxdwdY6Xl/vcV5n264TsCB/1yLK6PMYnOf5woWr1kDr+x5hrs1rHB9iIlXgQAEA+74X0dfCsKli5MJkAFYQo9YMKnOnsDSuGTTX8ykle8HCLrnX6giX16sYN9HHUFyD1AYqXDOKamBPZ52gmHxubfSsYuy6EiBVl23425qwgXrepywCXj2fV/bs6+f4U46/6/v+tnP91LP+odfxk0EFGbiX1faaeg5Xi9oVC6GeKJe0oW1BTGyIWEGn6uStZgiUP2XzrNGwGKNQ+fJnlcFucxIxTbKxoGsrH7cCCLAhrgW9W/tUuWzZuAZVymQpyfPaX623a/tsMU6XTIRyz+qf1boDVPepvqfrQis8z4trrQf3df9d+bxaAbkkNTXgcg3clPtU3l8Wl8JMuAaGanpVPTauWS3l9/W11/dZayNe7UkWirIY1aAI6/2RaqOvbCCvwYBrcKF8zwIilNfIdaRVVKr+DmXMGmOkWp3R1rLVqqAgKoxRQrGP25g2VpxVTDTYkIhKo5AgQq4hEdA4rbFNQ9vtRPwwQZoTdWWzBPxl3PpF+tWmbC/pg4hn2XzLQwwsy0xKgb5rxVng5sBh3+f2B8cyTzwfTxL8Zg/5aRKqvljv9ZyHgcenZ8ZRKHf9bk/bBkIYGc5nzsOJ0+nI4mduDwd+9Yuf8fbhgb5r6DrH4SDiWrv9TqyR2gaNxU5xbQvwPtA2jru7A/1e83J+Yl6ORALatDhtwRhehhPv3r/n3/z3/z1/9Zvf8uWXX3HobtHG8B/+41/yF3/xFwKMKLVW8BQJksfHAZWgUVmVPDrOp5Fvf//EX9++Y7/fY5SlsQ1t24FvUXa3umrkgSQ9w85uPZxXR7/r0Vlp2WdRwOPxyDRN7Lp+bWEom7rWGh88j4+PvLy8rGJudStUSqIEXVwhijhi1/fZZ1vmRNfvsNYQpgWtLM71YE4czxPfv3/iw6cjpzHS204o0NUYjzJohK5sDSG7bQAo47DWkLJAUkoy1hVKdElVFGBMKZROYiOpE8Ym+r4Vy8b5DHiUjjTW8ubhjp//7Cvevn3Dfr/Dp5mokUqp1jjVMk+RxrYiaJnEz75pHCRN20HT7WnbAwrHMMwMw0hScBomYnyUAMiI5aZWss73raNpDE12zzBGE5bI4MeV6XLod8Q76S0vvdnSTmRoYyQsEyF4YeDs9uz2O3a7HW3fE0q/uVLVLl/aB0XZ+vqY54VGf27RVdNjlSZTiLf+/bKm2aoKFaM4wixeBBKlP0BjjFsrQaWvV9Yy8Ve3RhPDLB0JVqGsiFiKUGaDIrdxgTATqqRa2iEyePoZAFC3om2vr3J2NrvJLaG6Xsc/AykwW1KsgCTj0hpL1zTMi88+7BZnDDoGdAziSuNFQC2GYi8p4ELR+rDGEpIXECV/tl8W4gWQLJ+vIQuQeUKMOOswWijufvHM3tP3Pfu+33qgS9tdTmxCFMeUIhrt7FXbYxT2AUkAHw1EvcVPzhrapiGg8POUbWoHGpK04eQqqFZqZUZoJboKAHOu5q9JnJLvpbW0fLRNg8s96GHxcq98QGUgK0a/shDbXUvfi2bPdD6zDANxXJjnheQDZGYfREY/8+2H9/zmu9/z4fhMc3vgzS9/xh/9k19z9+UblBGYyhnFruvkPiAtfjrBHGSPC96z5DagEsvZ/OyDLnwzqUYqlbC2aEukHEcUEE+o5GRmQVl/a62T6wJO/TNhMl4KbkuiFAWsK89VizFeHavV8VKtX1XHgHWMdp3Ml5jjurBSJ/BSmPq8ICVrVY7l8/iu2R3X4Ea5tprxUSDF+nvUsb1SArZdrAzV52/ieCqPj42VUZgMJbFcgcm8XsQQcoEmYVW2mc33yVY5RwpB1qkC1ObvbW1h4pgVMCzWk9vaI5+ZklTBMQZtDU5v7bGRhM5sA6W1zCN92RKtqvFS7lE5amb2ZftbRwyJZQkoFXI13+YYQvYDax1dJ+DiKi6erymQmPwCRnIm2zYCcC8e74X5arTENdrZtb2iHvcl9i9juB5/9bitx4owCdzKBl+WOev6bG0sIQpQJEAAwhITixislfkKl8LnIQbC7PHe5BZSdTHWhDmcWw5NDWJRrQWZwWI1ShlCFOFznTLbK1Uiqa+gCq8BjZcvYI2x/r4fPxlUECRK/l4vRAVcqP8twd3WHwUpV0wvgxwotKHc23JV1X4NRTXGXFieeO85n8+r9kFB6oLWNNWi7ZyDtKHMNSJWjjIZrmlk5TvWSXY56gS9bncoG0V5j9OmWvguWR/l5/VEq9kH9TmvB2l5/eX1kqtKnwMK1+BOOc/1RlXee2GzU4E79UJaFpACKtQ0vXKUILhserXacg2glN9fb0jr+bRdr6EEl9fsFwkmc5VKlWT70rniYqOs7kuxkqo36/KaDSH9nHpYgwpGX6K1kLe+vClqpUHFi3vtXIMkt5oUPSmU50JOMBLKiHCQdS3a2NxzeRkwrN/DuWz/FSg2lnatJoo2hJ8WxmFkHieM1tzcHLi7v2W373CrQq7YGT4/PROycKF1bmUfGGO4ubklhMD5PEjFM2+83gfG8czj0yPD+YiziS++eOBXv/wF//jX/4g3Dw/5GUb2fcvtwz3WSVLiU8THmWEeGaZRRAoVtF3L3e2O/a1D24GoGvoA0LN4w3mKjHHiPI389W9/w3/8699gjaMzIkanrBFnCJ2FW630S4ck4UdMkRRGPGC1o+k0adE8P535m998R9813Oz23N/dsdvNaBexjb4AQWOSqqjO4MJr0HCMkSXrtwTvGc7DBUJf5sE4TVhrefPmDTElXo5nzufzmkyez+fVT7quKJQNWtgkO9quF1V+16KVgaRJaEmijSNFzfE08fjpyOnsUaowjXLtWyUZsyngo1Rv+75Fawsx+04nYbQsYSLFIsa70cdTqTwjWif9rsUZRd8YlA7AgnUK5xTOKva7ji+/fMuXX77lcNiRiMzLTEhJev13B7RvmIfI2E0S2IcZYzVdt2MYF16OI1OcJZlEKrACuLUEvzBMC/HTkyTyy8L9/S1fvr3n7u4eaxXTOHA+nfDB4xeP95FlERHMthNmSojZnnEUx5GipSKJ/dZ655cASWONMAHS9doSIyoFYlK8Qm4heA/NVVtdVVmt6IGAWplRxm6CmYUV4b0ksjEljLWYRtMYKy4Vncx/qeTlPt8oSZYuCuhIi2FhKLjGYXIysASfCwQquxIU1pgi8XqgLPehBhQKQ2HrbZWY7RJQqNe8a1ABIOXm5JXlgDhiGKfodi1hFsFZu8ykecJqjQFS8JK4hEQKUdpDUkIn2VdW+0hY9yJJuFh7a2uxxFL9tdV+XBiXKGknqTWbSmwDeX/Xmug3l6omOywkFVdbSyUfJPf+Ks6i2h9d09AqmJZ5rbaiKvehrNmjlexVJl+zDyk/1+2ZFSFF60SUdJ5z8j7Non8TAzFpZj8zTBNL8OjG4lqhbauYSH4hjllHaZ4hiG1cJLKkwIfnR3777Td8eH7C7Xt++Y9+ycPPv+TNV2+xnSNkzRpppyK3PQTCsmQhy+wiVcUJtQvXLtuflopq/nZrLFC+a/n7WmVVwoS8FHXb9uLrn5f56qOnWJrXyZeM4yr+jRUYkfeUctRFrfJcy7m2gsZlbPdZQnN11MWdyCVQoaQ3sLrOSxBC5Xtf34N13PO57Xn9/hoIKTFa+dwCItRrQnkWa8ysNpeHcqTyfdNWSJPvLzoeK7BaWF9VjFuDHts9kWdlMtAqrROXBdIasIkpkUJYx4pU22W2rWtCumaDVOOkuo/X8V09Hus421pLrG3Vg8SkXWY2lOdRCk6lnRulmJaFeZk/Y9wUsLpc9HVBtaxhtXB9nUPV96Yel5f5xfacrbW4xq7nDplxG5PCOc+yTPiwEMOCiAnPQLnGhPIl61TCSEgB7yVnFPbGZZ5RxpNSG6ui6BqVdV3ucdHh2cQb5X2VAP6PzKsf25tknBYg6u//8Xdyf1AqXSxidWII1aKVkczPCRdpE8/Jm/NaxdB63aRL0l8+97oiX1NsymtLNb0sXiEE5ipRLAOnUIVISWy8qhaGQjms6aQpbdS2LZndKnf1ZlM+5xqdlWqDEwEWdambAKxoY53svhY0lYlY9+jVn7+9/3OUuRx1wl7f07pKXxKbuoWhfNZ1gl2SmHJPrtHn+hmW86/BFJetB/VidQ2+gCxwPgriHJIgr+kVcZQYo7zOS6WjbCb12K2fX3lPrZh7Pabr15X7cz0mC7CQoqCoZQGSe5p7t5Ih+0vKtReWnMr9sShisARi9dzElk/FOjBQhCiiQ4tf1jmHEvBBgI1AzACTtVZ6AUvriIfpPOakdMAYJUJzu56Hh3sO2ee7CEx6v2RqrGeXe6yfnl74+uuv6boe6xw+JKwVxFwQcs/z8zMfP35gHF+4ud3z5uGeX//RH/Hll1/SZ1R6mkaWGFhiwBiHMrIemBBRBkJc1mp/17Xc3h3Y32pse4PrE7OHEBueXwKn6cgcFpQRVkf0Can3ZCujsFkvaS0VS6XAR0WIiq5xuM5IEhoWdBTBn3Ec+fp3I13T8Kuf/4I//iPQtFsQqGXNieWZrlTFlqVpPxujRouOxrIsYkGYmQU1I6o8/zIHp2wnKb3uPdZajscjp9NpXbe6riOEQNd17Pd7bm5u6XY7drs9u/0e4xwx5h7xqDDWEaPhfJ55ejzx9DwwTgGbNTiUzmMXIEmwD5GkAglDjAERddfo5BDHFEmwlDZoXQLz3GuZPCottM6y27XsekvXGFqn6LsG17YczwPTsnBz2PHw5o6b2xustUyzJCYYze6w5+7uLcsxYd2ZkAw+gNYitNi2juPxxPPzIx8+vvD0MnM6njFas+t7EUk0Du8XhnEWxoKfidFzs+9XALDYkMYQIBkZKz5yPB3xwQlDRalVYb4ACVqLk0rfd5yHhWGQ8xyPL7iuw7YNKu8XMQtBim1cWs9zfUgry9buUDP2UpLWlpT7n9d1ogpMC3BR76+uEQHXrmmkYl/a61LCR8/iBQxCK9F9QaFy5Vznyp3sldm+sKyf69q+gQmJUuW8BBZeTVBQkIq2gtyP9X/VXlzvZRf3qgTiJKKWmEOqcZ6IIhlwfUN6ijw+fWBEcdANrjEEaxBqjbAwUpDWh+g9WgljrFxnSEKjBbAug+vluxuTNQekdz+RQWUUfvFM80IEjLPsbve5HYiLgkeJZ2pQoATj0t4QMLlaXvR9qJLntSqNklY377HF3tRZklaryK6PWcy63L8qDlFKrQwKIbXkWIFtfwnLwjxOLNNM9B5CRCvR9Bgmz+QXdGs53N7QdA0hRaZhZDiemM8DfpwI44SKiagiY5x5Op/55t33fHh5RLWOr371M375J39Md7en23VomyBmhkUiAxmJmIHacRyYc0VV6y1eWKZ53cfLmC/tZNfV9zJ3ynjdfp8otOu6AAOXxaYST6wxVijnuIyb5FlvrSwSL1QAQlV4qgHFz9aJKtmtgYIfO14DPlb3gwq8pC5QVXP1AthkK3LVTIrt/JeW5fV78oRdRR7rc+ZvdhHbRrbzRASEkWsTYc0SI6K2hFznHE7nnKOwigQzT7k1FdGMQQlDKUZB0hRrG2HRNkk5vlKo1VoyKUg5xjUhXOiCxcwEKqy/Ot6PUWIHpZToQaitaFha7K5ZKJeAwyVLpAAJBUC4jn9L3BqiaKKYeFksLTHJNbu4HKXFothilmdccqYYNwFIpdTaclES+g1oEuC4zL9ErOaDANIxGrQSJpxSA74UOUpxEdHAKIeMm7Tq22xggbgYCdtjE3sEae2q85Yiylj2S5HOKTlSKehtIJvyr4MDrwEK6zz+BwIowN8BVPDBsyyXyV6d9EK14IKIF10ddbJcL4YpJbGTi6yesDVFq7ym/Pc1MOP6WsrP6yQ++k1AMfhA0JUzRJ7opf0BNmp/mTT1gCvfp9ZKKD97DRQo1Jh6IaiThlodtt64rvv864X2tQ3lOmi7vnf1glLOUa6pTmbqxaQO9urF/nICbv+uF65yH8tkrAOd8jl1cl/fo3qMrUCD9znAT3mR2K6rpoWtFeNYRF/sxb0oaG0BTOpxUN/bsvht9ysLfa335XOmxbxsgMv1M0pJhNFSAWVysouesaYVUEBvtPyUN0GlpacvhCCK6NHmBEEEKovSrbUmq3bLuVVOeFZ1eFH9Yc403OINnFLCWUvTOHa7nt1+h1aac3FDiWkVF9ztd+xv5L69f/+R83kQwaB+T/GnH8eReZ45Hk+E6Lm7P/DF27f84ue/4MsvvqDvWtm8rUIZiCEyLRPMCts4jFZZYGxr0fB+AaRienOzY3eTaPeG07CweEeIMx+fj1l0TKGdpXFGPKmjkaAjkQUaZZORYD1BtJAM+27P3UOPMwvzNDCeZ8IE0SuOL2e++/Yj77594nQMaNVhTLsKc0pQIJZRMVr84mnaFtd+DipYa1BFTEnpVYfEWSd97nlDV8gzH8eRp+dnxmmrsGkt4ku73W51ftBaryDrw8MDd3d33Bxuubk50O17ApEleCg+8BjGYebjx0c+fnzmdJ7wQWGciLdJoESmFIM2IsKonViXjuPEPEW0amgMoKTHWimN6GBUQGz+P2ssrnW4xubE23F/23N/e8c4Bp5eTiw+8PbtA2/ePGRGhPRfK61pu5au73Ftx3SaWZbE09ORl5ePdI3hcOhZlpnj8cjL8xPPzy8M58Aye5wzuOaGpDSRyDyNjOcz3g88vbwQwyKvsVo0HoaBxYvYm9UO2zisdXg/VRWoQNcLsCbJvWIcB7GqTHHdU87Z+rPZ7dhptVbFi6hmWCasMSSt1wpbfYgWgrlYM6/XdthEDrf95Gr9iTEzDCxt2620dVutuz5I3yl5rBktdpmizWAlga4YCOXcirJvKmlB1GLbJaBUvta1Wrdde2EolJcpVXbM8h1TdsS53O+v9+P6T0oZ1lXiphNTzFaXyL1vLe2uo+lb0jCRiHR9C/PCch5QSaxpMYaoxBxuA7TV6lsfvFByC/BW+qjLc/JVX7EIpUriNM8ztnF0mVEUYlxb65RSWRdoq1prJfMdtkqr/Dwn9aEISlbAvxeLOpPbG8rz1c7SukY0aLS4Y4io3NZWQ8pFILYKfcitHyYzWUKKF3tlCKLdE6MwKEiweAGFldHc3t1y//YNicTp+MLp9MLp5RnGBb0E8JEYPXNaOM4nfvj0iafzkW6/58uff8Hbf/RLDm/u0a3BOIMxCadFKNXPM8tY9FWKPeTGaCUD9WXvlfU6oY27aN18bWxdx5clvqgtD+s4oS481LFPncyVikL98zr+SNX8qK+jjO3r+Pg6vqtBhevf1e+tv+fKnKgsDct1Kl6POdf5x3btJS6uAZoSS63fr7qmUpQp+8WmcfF6fF3Go1Iq7zMxrxvlu7N+/9KiQm6DSimuCahRmV0UIkvKhUyV1648fjPtYdVBqK/jujhWMxahYkgIRio7br7urhoXPngBTKNsoQWsK4cxBp2T46InpCnOFAau9NDW82aApsS610Vhn0GPtmlW0PA1AO06pwHY7/frdyyAQG3PmpKICJd51TQN0zStzMpSXJTrrYuIKce/ecwogzYdSgl4HZNH6YRzmhA1MS7SCpzCCsqs86WaNwXUaOJm2VkABfKzKezcFShY8xBh65VzFTCx3PP6v/VxvY589rq8p/1DgBZ+OqiweDwbPalesK4BAlLimgxSL4y1PsCaaIbcq3dVZa8X2poSUy9GZcCXQRpjFLsbNjvCZVlYvF8XaqU3JL6u+teV+XKtTdOsgb0kgnm+q4xkIgtGyIimy8FUodfEtXfrc4ZAWTiVomJESJUE5JxaKQlUsiCSTLhtoUep7b/5V2qdXBJolomx9akWWumG1Mn1QLEIg0sxyvKs6z/1s61BgxrZrMUWa7CkZijUKOw1yFEWBAGfZDMvQozGVAFtJXoTq14nuf7rPq4tOL8eA/V3K8f2zAzaqIsxLCD+Nk5DrggquGDirHaRKZGygJoC5jEL0LTyHLe5UgJqjTEIFZcolTNVesLEQzkE2WhstoiMaxt/Wu2LVoZPlD5/AfAUvlrMbVb1NtqI1VlGnEvibIwRlfNMq2vblpQmNEIF1dqQIsyLgBFaK/b9jpu7nl/+4uf87Kuv2O128hyDWOr1uUKXFJJQZaqlz711IoJosc6gVCSEhZtDj2kctokkfSLElhAsu6eO5qVhmBehuluF0TJ/MNnuzGT16izcE0JAK4czjrZpuL/tub3dE0PP+XRmevE8ak2cZUN8/+GJp8czy6LotPRMx+zaYVemgWI4D2tF5/oYzme0zcBKfj6H/YGuazm+HDkej3K/tSYt4qn+8vLCNM/sdgfmecIYi3OW/X7HNE3Z9k+eudWKw2HHYb9jfzjQ7w7YxqJzYh6D0ItjWDidBz49vvB8OuFjwliHcY7gA42xaA3oRFIJ7RRoQ9NZ5mJruCgkPZaALbtvrUBUSbRl3EfaztE3DY3VtM5wc9jx5ZdvuL+75dPTiaY13N7s+PKrt7x5c0/bNtLHaTSdU9i+R9uGxQs4dh5HPn585MOHH9jtGsZpjyLx7t0HPj09M4yemCzWKIxpsK7DWIsPC5PTWA3DkJinkceXE3zzPSR4uNvTWLOupdoouqYBpVi8wTmLtZphOJPCptofY2SaBmKCrmtQpsU1lhAWYeXMEzH267MStkcOsJSITVEJG9braFmXy1pV1s6Us1pZOrYgpiQF69pUGHQZQG+aVmxyC32f3IsaJTl1Vth7TdOIVse84LS4GMQCYqAosLlCKk8rnTj71F8C4TnI/pxktq5ZqXhApqzPQMwJe8zf87KYcblGX2r0JKVk3aRKBo3GOUt/e0CHgH96QZ0n4ihrrLRByXcyOuuQOJfbWBap6BuHa2QdC0EqZaVyCXle60qQOCbRYFC5bcCIVeBut5O3XCV+l09S+r5N16+0aQF7syq8KYKqMY8f8rOMaJ3Q1tBYCxp89Dh01ntIFJcO0T0olOCt2CPtXPLzJfiNrqwQsUggzBMEL60jOUCPMeIzY09bQ7PruX3zwP2bN2ID/HJiPk+MxwETIi5ACIvMSx04xZlnP5Baw89+/hVf/cmv2b25xWtIWnrqk4/gtAjsacsUZ5Y5MyGT3LNF65wU5Bggpir2EpAhInuaswalhYG1LMXWWkCv0iJS4swiaqmVoRQA6rG4VWI/Z3yonMzWLRcSJ10mKfU4rxmU9bgva8B1+9xrRY0fKw6Va6jPucVBr8Ty1XvXmA312Xvr7y/i6hqltjitfF6JEb0PBC/f5bpgV16/ggrartcXr8GvUD+HooEg1+YzCCgnJBcWBAyrddBizO1AbG1OdZ5QXlOutY4rCygSUlzBzHpsWGtXS07vxfqbuDYjlYe1xculLTf/PM1zLmAIAOhDIIaEya1LdbztQ0Dn5F3Yh+JUMxctshBW6+BaO62Mi/pZXRdza4C7ZhjXz720GtWMi1J02toy/MV7XWPX+260zeyCkp9I26a0RWi8V8SoxRmu5C+m5AFbIXrOOjIxeVwWiZbz5eKk3vbJGGMFPGQBSP0666AG9F876rlfnn/9X2J8hZfI5Wv+Hhw/GVQgxkwNkk0kKbVWNuTXkkiZsiPlowys8pp60yxJY1lYYw5klBEhPp0rJGUi+DzJyUmlycm7NmZFx4rqsNaavuuIZPpwSoTc7ydCREaslEj4GDBJAI2kFcrKZhui9KFrZ4mKVXhtKYNfK9noIavrR2nZskVIMIMwPhLThLUi7CLrYFkEBWG1TmNMkxcfAVnKhIgodDJYJdUqk6sdayKe74fSUh2UiZKwRirpgoSVilXaJuaK6Ma8OUpAFULELyXJz/TnmIEJpMoq9nSFDltTbkXQqGyOJXCWKkHKIIAS+piSACf6SmOBaqGK28IUUpAARUWMVWsVN+XrUyphMo0TIkElYoCkbaaD6vwcEiaJtdjsAzpKkh2RyuUSJHAtQXPKlb/iH661CHQJbb6qPihNikKrXEIgKhGg0cZKkmaMUGBDYpoG5mkRWqYXP/i+F1X5YoO0zAtKIwmV0fn5iuVc9COogDWgWs2sHcssVWeDxShD1JCMQzUBYsAaCaYUGpJFG1BG+tH8EsSCMkQ0IiZJDMTc8gDQNi1t0zBOZ56fXyjtDdY07PpWkmnXsN8dsNYxzTOznmisRZvE7aGnb3pa22IwPJ9OLHkzbruO+/s7bNts7RwKliURg8bZlq7t6buOFD1aB1wLt/c7kh5QRjMuBlLky9MbPn4440/C6NAGYlwAofkGFZjDgnEWpQxpEnVxbRf6neH21nJzsLy569h1N8QpMJ5nPh5eUH7k6WXg49P3/P7dN/zJy6/p7vqsAxGx2qCTRmuX+88d0xyY5+Wz5fR0OpGSpm+7tZ2kMUKt1gjoNE4jKqUVLOi6hjkshORZgtCVYww0rTAyvPeoFOmaHLB4T6l3RaNkbQoRZyChmTz4kHg+j/zw/MJxmlFOxE8TgeQVxuU+0jQSmOicoz/0uNayBIfVhqc0MA25uqQDyZwhaSIWpdqs26BJAZIfSMtCa1o6lbhtG37x9i0///kXzHFinE/0u4abwy2/+NlXfPmzN+zuepRLBLLicwQbG8IM5+MzHx9/4P2n9zw9vzD7PeMkYlUfPp44HSfmxaO0xzmht7dNwpqZ5MAZh6LFx8CSFMu08Pgyoc0nlhC52Xf0nWXfNXT7ButydSpGvJ/wCyzzwjItaBugaVBG0TZOKqmuJSoDRhNZWPxISgtaR0gBPERRUwVy65+GmF6nLddBfE2HX/fZeKkSr5RaKSLGaGmxSiJ06ayTZDQlEeKK2VnHaIxtCh6NtYZlnlmyu0bx5m7bFpWtQ32U5NRoJ61XSmfJuwwSrmGTrP8hlT0wxwgakt4qRvkXWwAbBWBQKWbGkTjolDPaLBBIBp6VUqgkYakIUcp7Vmp/FGGypm9p9APHJXB8fMGfz4R5xsfAnCJOGW73O/b9AYPm6emJ4/GEnxfGZSIF2RMlLhIWBMaikpY/iC2ldYkljCwlKcnuMI1zElNkRlgkZaaWYfGe2S8EAs7YXPAwhHlhmiYB2lVCdTsR17RiPzuehwzGyuckJK4xTZPdGgLJyPMpInGyTafVuauULEpRwTYOn9ldKQWWacEajY5RXBtSZJk8jXX0rmGMC+OygEq4zmG7DrfbY/sDmBa/zMzHheV5IZ2DMHB0YlaBQc0868BzpzBf3fLFruf+yy+5+/Iet+sZpxGU6I6EJYvCKkXw4hu4TCJWW+JMo7LeQgbXtLM0XYtCEWJu6wtBhBlRhKzpYKxBrT3l4jaVlDgCYDXGRaIPGdAX8GmboyHHPq8UYApgc8UgEhA+bYltruAWRqO+qoL/GDuhHNcFueuCSSn+FJ2y0vohb94KP6XaLy0GcYv1Kw2Q0rqnjcRRKQqzSPZZWauWxRPy92+aLusNSXwlcVZuj7B6+x1Fy0NYPqWgloAUtyJgAWhSEueGlcmThK0qCaLExjVYUeLOAggIo6m0TWzgHKq0QqS1wAJcCN/O3uOQ87u23SxBjcmFxwyuhPCZPoXVRhibOQaugR7YWqRrwKiASCGzDaTgI3M45vMqLbFjUmIfThRA2ViNVYaQArNfSLMwr1QRaTR2dSojr95Fq2SeZ/yyiCZLvlc+eJTWdH23au4U++TT+cx5HGiz1attHL3R2EXWMUn0YV6EOZ5ImFl0j6wVu2Vtl9V9o9hGxghKOYG1lUYRMFos1AtRPiJArwparMPnhZAiafGi4orkP6S4FpCNKSwUARS1FkAxBXKLRJlLsq+Vvfe1HVsnLUxZTUH887aXVuZPAY7/vwUgXIMenx0/8WP+1vPl46e7PzhL4y5Rmnpxu144Y9roX/WF1UhPmSjbomgyBUishZRS60QsQVdB/+vPKz2I5Vir7CFk+uVWoSkMgiJEozIIkqr3rtoIiyierhurcxJkVwI8pWKtc1U3gYAUJXEnD8QYiUlB9CuqK/ZnUoUGTdIJlRNgpXI/nbXrtQVi7vWUaC9kep9k+gJuFOqlMUoSm5UKtanPXj+rEBIqiTrzxjZI1NRl0hbELlE8q1UORozbejz16nKxqdKqGgApm1uuiszLQvBhve6CJIcQ8j2qWh9iXGlcMgATkXAxnqQqKveyBJdyPxxBV9QuUmYKyPPXWmN0k1Vgyz3LwI/eRIPKomaMzlS2rO3hgxTgsi6IWu+HlmeqNToZvF9IPjGNI6eXI8s807UtWim63QGlwoqqpoySN40kQ1oVqtyM09mOyID3OTBMCpIhBVl0yzgovcwgGgLOGFKaUfrMHBamZcle4h1t2+GMZTif+fTpE09PzzRNw93NLc5Z5nni06cnltnT9XtxQMBmKqgDRKTRGkswYi3Zt46bXY9JmvPxzFkPPD0/E2LkcHOg63do62hci9JiQZVI6N6x70cOuxsOhxsONzeQJrSS2mjbWvaHjqQN6pzwS+TuZsft7sB4WpiXMY8hLRXCqMCIeGCMQIzYpkWxoPXCza3j4U3P/V0vbIVdg1WaeVw4dC3jcGL8ze/4+Okdv/v6a77/4QNf/uwLnO5RiD+9UgpCwnsB4nilWgRCv05aqsW7voMcHBThxa3NTOyWtJbNfhe3vnity8YkYCBJwKNd3+a5J3PaB6FMpqRRSDIWEgQv7QvncWKYZuYQCDmjkDXXkbwGE9FKKp5We5zxAiSZjs62+DkxDUfmeUBpj22FHaOVAy3j0c+BFBc6Cw93HV+93fPmfsf9bcdhb2gaw/ElMo2eXb/nq7e/5Bc//wVd16E1TH5kWUaSsrhmh4qKZQl8//23fPvt1xyPL8QEL8eBx8eBlOD5ODIOIkClNfR9Yn+z5/5uh9EiginaAgllLNZKUjgvnsfTROSZZZ55uL/hsN+BUagm0VjDeThxfHwhBmidaFx0XUfTOcgtO8qCsY7jOGXKdY9SAWNAxSgK/Kht/8oL/WvVkLI3FfC2ZlVdtAim1/dkpVSmsksgLMDopk2Ukrhw6LWqW/bbHIBnMFqq1HrdNwsNXpBrDUavzksxRjZsRK3/TWzxQDnPxZ6UPyuHshKLqbhW9jZV7sLQk7Ovd6ycGyVjPquEqyS6UOVKojQ1S2tA41iIDOOIngWE1Fpj24bu9sD+7i0axTlFERXMzDkhXxupkuW9TyMJSAzZAjuV3l+5NrFCbcRdBkQ4FpspzRstObHp+5RKp4qb4GY+IZkkxBI9PgW557l33SapPJqc2MSUwJbnJPu31lJEuWC95P7ydSwm0VfRWqGCxCk6gzQxeLHmDMIKWWJiHGehVneO7maP2+/xKE7DiJ8Tz+8/8OndJ8Jpok2KJmnmMDIsI6PxzJ1B7254031B1/e0u57kYAnTFsPEJC2B3ouLiV/w0ySOE1F0LHwSMNIYk++3CJiuCXgQRmHTbCLSPiySUJTBRY5DSaBzy6YzhDkgeJUnBHL8tI31xCVwUI5C1S9j+LLFd6vqKzbLc1Tu1U+Xmk/18RrDso736nbS9bxszM06jip99hLXSVWYq7lary2Xa9EWT0sivNHxQ/CEeOkMIHFWZj5U90TlP/lM63fK5AK5w1XuoPUGXF6zNOS+becu11P/fv2jZF5fMIIzs7mAloILXLerILGkMbh83dM0lRuxuqiUMVC3IpRYucS6tUZBuU91O03TNCuLtLxf1onI2gCtFUbp9Tmvr9USfze2zaLbYQVwi9ZOdPGz8WGaBhcl7iytDmsLitaglvWeKqUkZ0xNBpQWxmkkxLBq15WicpPbQH3fr2ztmumQUmIczxS7S/nMIoSscgwaSUlYTj5ksMPIehcp4Luhacs5A4uf19yEzGRj8bikJTvLuZYxlSOdEqBR7mcRFRVnELX8CPUusYFU5QfVXl+P0//czIT/KZ//00GFHHTVi1ndClEGu/TUCaOgpmqW3qOtb+ZzJBUtgU8R86gH1iX4cClQUi9wJTGtdRdKv/z6ALVUZ0qfefn8NZnNE7xce0mEbe5LNLl3H7aHUAZdYUsUVFEACkghoPSlSnX5HjVyek2NiWlr0UhBWATXwuBai4K9rhZaMKDEX1cpMHk9u249SZlxIcFOys9NoSJCH1+vaxMg8l4SFYIEaY22n02M+tmVo3xmjJGUBQCnaVqR1rZt0Uqv1fGyEdZ+uK11+VoiSSdCDixjiIzLOZ87kFLMvuulPUZhbMzoZhk7eRwqnW0dS1+faA2QSu9x3lxXYSVy/VcWh5Qi3s/rmE/IwuusiLjFDEwYFIs/s8wjw+nMy+OT2PLcHuj6jpg88gjC+r2NEaqxDqraiECCXqkCKNho0+t9hiKKtCkfS5XF2oYlqxfPs1DgDvuew0Ho91qJQN2nT584Hk/c39+LT/Bp2twGQsI1mxipzsF5sfccxzPDMNB0DbvuHtc0LN5z/viRJXiGYUAZQ9M2F5to7dvslcdaTdMKxf/m5ga/GJRyKOXo2r3Y2ukBHyam2bPfd9zdH3h6OTJMZ/AxA1hW8LjMNAnLQgieptFYo3GN5e5ux939ntv7Pbu95eYg7AgVNH2358PHJ77+5nvOp5F3797z/bc/8Otf/YLdrsW4DqN0Dvwi0S+kTN1OfB4Atk2H2d9wOBxoG8c4DAzDabWEJCU0iugDC1lUTBu6vmc4nyXgz886LmXOaxrX0jjxuj/s91itIQZUDJnFVKicUnEoVpbDMEoPfSqpHKAVHqFliitDQ9doGq246Vr2+wM3e8ljkw98fDyxzIkwdxjdYHIfZCCQ0kjjEg9vOr78xYH7Lzvuby1vbh2H2+zOMllac8fhpuXt/c/Y727lHiyeOQzMy4BxLX5ZOJ8+8cMPn/iLf/+XfP31Nyze07a9iDM+ncVNJUaULGTEnJiKfemO4Ee8X1A65uBAwM0EaKNZZs8xndAp0DrLfLOn6xvUEvHTwul4EhcO7Whsw36/l2fZNySVmOaJ2Y+EMo+dVEHErjEHUcuCj5vgcHGqKT2214e6TJ3XYK+sk6U17xrIqvfmApqXwO6CrorKQdbnvdDASo2t3SeM1msSj8rihLpui7wMUn4sGfqx12zFiM9f/2MB0BoPpG3P2fYkpBoZo3jYp4RW0HQtTd9zNFI5apUIxdqkSEazNBprHfbuQD8NmBiZ50XYcAqiVgStwBjRYQiRJYlTSSKtn6nycxN3Bc2S2+CcLcxNxVxpEFzrZxQxsfL8IxuFOiURMS7FDGtyFTc/y4Sw8pRyKGNFs4YtWUloWHwW/NTrmlLGl9NWgIMgLR9eCUMyxMi4eMReTwnIQMLud/R3Nxy+uMc0jg+fHnn+8J5WWebnI8v5SAozhoSPM+dxFHZD49jd3LJ/OLA77DHOMocgjISIWH8qiDmBmMcJP3v8MkNVXFpCwIcsNufcax1FpAwyOGuy3obHLxEfNtE8pRRRbZV9ZWSNSDpXodNW8S7jfUvgLxOHS8Dw8wQ9xi1GLs/GWgtK4eNl5FfHV3VcWR/1PL4ELy5BiNqZS2LmGR02NwRrM6BQzfu6zWi9n2nrSy+HrDkKrZc1rok5OZV4dANZ6rla4orrXEC+12WsfN0qUeLr8vfCRtgYupftCOVe1f++WF+ukty6YLXey6tnc617c93qu7Zqq03DrPy7JPf186rBhXLvSvy8xtUbWrUKQl5rmtXX45yj681aqCixb2npKM+p6DXVwEbRQyjXaHP8V/YzYwxdJyzMAoAUgKFcV33eWty0vK58N+8lli/6DOU1KUXarkHrRIwL43Qmzbkt2MraRFL5e2xxf4x5bCswJlafm1h8QK/2xbL3SN6QwRJVWmS2WLvM8+vjcn7/eCvPj+2B/7lBhp9y/GRQodyUGu0sA+E1VFCxJeT15FlRWFUL1pTF73M13BpR3BaUy579Wg27njDl80qiU090ozXaboOzCIiUc7Vtu7pJ1MFYRBLtcp3lM2r0uE6CVypbiiTiSh8TRDb3u+ZquaKI9G0L9uK3+1sma+0ssdHTtqQzBGExLHnSC51VqlOxmigFGS4LprQN5kRZk79n+X6ZehciSs2gFkjlWlUORDPNvGqPWJbi/1zQ8pSTzoFpnIlZ+EmhmNUi4mZx01UoqLkwVIRyr/ArayDFlNXTxU98mWdSBimcEy/vlJJQ0KtNsVCaSuApTIlcAVKyMVolnrwuq8XaHEDHJJ8Tw2Yvs21qWRcC6Yc3SiGC+bIRLYvYOA7n89pPpvI9DhlEMNZgnc2iXTJmChUrBPl3UToWqlmpzMmDVUZjkibmSrlsqDlhSHINJZmcpgmtNLteKLQCNMyrUOB+v6NpGo7HEx8/fuDl5Zn9fsfDwz3WtYDCNQ193xOTYpxGXp5f+OH9O4bhzMObN+z7ltNZtBjGacw9htA1br2Wpmsx1uCyQ4XMS08IMyAMlb7rOSeP9wprOtrmBqvEvWAYIqML9DvLwxcHPjy1PJ2Elm2Nxegc8EZpadEolnBmHk/s9x1fvLnhqy/u+eLtLfd3Hfs20e8th76BYDgfB6lZJQgeTseRH9595N279+wPHYcbaUtSViiakjyIxoDMgcvDWkfTthhjmaaZl5cjLy9H5mlCKVnTFGoVPlvF1JA+9zLW5lls04zW2dbPrPdqt+tpmy5ftzT4aA0xqqyXIUKaL88nxnFeK0YkRUQRjWHJ60FjLH2vOfSGtjUcWsuuM+x3IsR0c7vj2+8/8OGHM9NgSUEEMo1W0tLRavb7jrdfdNzcOvod3N71vP3qnv3ulpcnjY477m92OOPQWEkWmsTTMBLShDLChjkdj/z+9+/5d//uL/nrv/4NyzJzONzQNB3WLDg3r0mzCLGJRVTXOrRK+CCUZ6VlXUSJOnxUuaKrRfHfx8hpmPjw+CzzIs40jcIvCyEmbu/u6dsemx0ulmXBOIVx0tMZpsDxPOBDpN/fcHd7y82NOFmUPnWxXpU1D4UkKq+INF4fnycjmy6K1lVFMVunynfNfb9WquKkqjJoRC09ZPaWMcXJiBx4WYypnHyMKNWnKphOVeK0XSNrFew6uaqv/zUAuv57iSm277+ueD8a0L12z1DC+BNQAZRK+AS2b7l984bx6YXz8kgaPHaOpMYzzhPz8ILb71D7hv7hDu0j6TzK0qtbpjAzzjPOanR2V/FzECFDLWBLCkES2KoAEXKff4gei0VbTaNsKZBT+n3JrkcCHEhSnzIwMk8TMcTMQMlFgxoUqqJiZWQdKfteiR/WuEhdJl0lCVIpoaOcJ4aYWYIyVBMG7VqiUniliFpD39Dd3XF4c8/+zT0+eMbv3/H06RO3bUtLYtcYRgvez4zTwhRndN/h7g/Ytw/Em05aT5MwcJTSq/YDubV0miamYRB3jhgwdcVb54bADKIZuwn4FRBO+u2FYi+xagHkt9hGxu/WYx5KhsG272/CzfIZEqdt+7R6ZW7UgFuZa2Xvk2dYgxCvJxmv/btOmF+NRa+upczFC1vkpXIeKefWW5uVrs5TzhFjWmnnl/N5sxuf54UQJAbZ7Mo3QODH5nH9WQX03O75BkLUBRTY9Cbq9acGIOoiWy0w+NnnRql8r3mF2n5XJ9blPOU+bmyMS4HyekyUzymvrZkj9TOKVVxcg8mvASSvvafM9a0tROLXxjXSEmE2V7nypwAHxRZ53VfZND7K2ClCj0W4sb4Hl+0oW0W/vudlnpb3lfVHKcVu12PMJty5XafPc1VcqZTSdG2X23sVISSW4AnBlwA556Ulx0rEJDGWzy34RSxTKZPlvTQl9i73Vca0w1lDiJ5l8bI+Xh16dVDZ5lnKxV851+Wc387/9+/4yaBCiLJI1gn+lsSGiwlVBkM9OOvEuwYULkT8UhFQcuvv6s+5DkzqCVRP7ILAaa0ZhmGj/VSLj5EMC+cczrl1YJfqeTnHtZ3KqhpbVWTqBbEMiPK+8jpJ1ktFIQcEuXOhzDHp+ZLkZGV56M+DsRpRvd6whDqZIFxacoooV/psUSstDOX9cuI1pgG2RTElRIBTS8/Sei8rocJyraLFwAoilHOXQGAcRhH8y72DMSQmP62LUA2UpJRQVhF8YJmHi0kXo9CI53kql46zhsY1WG2z6I+o3SuuhFny9YawCYUmnQEkrUGLCvK2uaa1HUOEmhYKLb1pGmLwTPOITcJINSRUEteReRzwyyIV6fOJZZqzK4NY4ClgmifQBUG2pLRtnIVKu9HihVNlbUZUQ2aBUPqiDTGyKo+73NsYQmAaRz5+/MTLiyRLb96+4auvvuRwOGCtEUHAaVrV4Z1zvDw/Mw4D87KwyzTQmKKIA7mtaj4MI+/e/8C3336DUoqb25vM3hGa+bxsll3TrIjHxOIXscE0mv1+j2uaHPgKnb/rW/aHnq5rRS38PLLMEKPBtT2HvWZeEjFpEhP3U8/Nh5bm0TCcJVA0xqK0wyVI0WO0dEP4ZaRvd/z8Zw/84hdv+eLNDTc3ll2bOOxaOudYRtFmaJqGtuk4vpw4Hyeen04cX05Mw8R+l4WWkkEjDlRGK9FHeFWRTja84/HM6fjC8fl53Yhvb/arNeQ8jkDaZFUTYv9XkH0f8SqDFhHImiW5m1sAyxiJfiYFJVomQdqXxmHg+fmZl5cj0zgRkxKRMkTszWsJZg1y/3Zdx92+Zddrdo2lMQnbau7uD/zsl2+4/2LP17/9yIdvR87HGe/nHAAlmjax3ykal7AW+r7n7v4Nh8NbtHLEoDCqoemzJWSjsQqCXwhhQrvsqnAe+fT0gX/37/6KP//z/5GXlxMPDw8oZQlB5st+v0drzTwDKtA0mqaxuaIRmaeBFAM+xNy3PpOSz+4b0joyjZP0Zg8zMbeyJBW5f9hze9jT3rbCTPECMI5PT5xOR/qxY7ffgYF5mhnPZ6IW1lLf91hjCD4Qo5eE3GxrujGyVjujsX8LsFDecx1UK1UCIrXSh1Wme5c9EQRcFHA75TVOrdUk55zMwbwfKtTqFrHuZ2oTL1uvicuA8fVK5udV0mtAYZ0hFwnS5e/rwKyeU/W5Y/w8QEukLK6cNjZOTsi7h1v2L28ZTyP++IydI0ayByYV8QSa1pE6S3IG23X0+wNt13CczvhPHzFLhBAISxbgU5lhoiIqIuu9dZBg9p6kJKj3S0mKM7tOq1yZjxsAlPdC7z3R5xiCxLx4kos01uKMAFy+EgX2BUDTopESVH5WbH29617eiHtQibmMtegYUTFhIhASOimiMsLAU6UX2wobSGtc07I/3HD35g37+1u6/Y7z+UTjHCZF0jRCjDQ64HXk6EfGsMCupXu4pX17T7rbsbhSTYxo5VCptIOVXnJPWBa8n0mhBFFGxjZpZb0ZY7JjU5U0pyCAo7asds8kKCKjqQgs5wQybnFriR9iBs1qYEZAwuI64YnhMuaSifH5OJf/yhhe55dWkDZgQFnz2Xuu51P97+tY+fpPHVvDpYA1lavWGutW79PV38uf4rbxeVwsMZfLdsaFjVyKiyXu3RJoLt5//Z3/UwBLiRlfu7/Xr6sT7WtQ4Tohl2JfWgHVEu9c3N+rz7huO1jbcy/Gy/a9a/Zz27YXbOtyP0o+Vc5hc9GsMAPK59XvLc+4BiTqwwdPcX1RSgoZhd1drq8wIlZXqnosVNdS9pjy/pJLXQs+XgMXtY1oPa63551ExDPMF7lgYTQkPFqLM5hrRDybJMUEnZQABBlETk7aH+RzClMx4P0iukFR2rpsLu5ZI+24IWzaf/O8YIzsG1pZYaT9yB4m97AWQq3H9OXr62f92tj9/+fjp7s/+EBQl6BCoadsQovb74Pf7FTKja0nSB0QrbSgPPCuJ1tNG4LLBTUlETkS2nleGPOfshFrkA1NV0wIpYmENdiqB+qc/eALArcm+KGI8rwumFK//ppqpnMQVveulaMGPMq/C5uh3NcauLme1DVoY63Fx6wmq2TSpAjKL1lkaFOpNSoHnVLQXge4ypCCLJQSVI3juAFLpGxlozFKKi86958JojlXDAVWSncRAkpJqviNdSIq6CPzOEuwnTbhw1pwzBvPrGempdiAinUUMWbl9IWu7djvexrXME8Lp5eTOH6kiHWXC185VoAgL+jF+kboktK6sC56bAjpMk+QEl3XrcDUnEXEUoAUEmHJ7h/eM08L4/nMcDoTfMh0N5PbivJivkxMREGOlaZxDmclwA8hMk9TrmqCsuJ3nZQwYESBXCqdimyFFiN+WarxLDTzYRiYpgnvA4fDgS/evuHt23ucE9Xr0+nMNI25umBWpk/TNBgnfamn0wmlC12X7M6heP/hPd988w3Pz0+8fft29TJumkaCtvOZcZYNKp6ONE3Dbr8X7YVMDRegSWGNZr/rePtwx5dfvOHj+0fev//A6Tjy/fefuL3f8/DFjv3hBmMb2qbHNs8MceHt857H554QB8ZhIUaDNcXm0KPSgrWJ/a7jZz+74ec/u+Phbseut/StYb8z7PcdFo2fQmavaKxt0GpimSPDaWEaFmIGCmMM6KBRVoAFRcI5S9du460cWgtDYRjOnI9HEZDN81JsmBx+Bp+DLuekJ3oOYo1ljclglKKxVkQ2lVSYNZtlnTYabWFpYDYJo2UMjMPA6TTw+PjE09MzwzBmEadMqSYxRy/BuQGUozGOQ99xe2hoOy3sks5geo3td9gWcXTQP/Dxh5HzIHPEWM2udxxuWm4OLfe397x9+AU3u5/jF8fxeWIahIm071oONzu6VqP1gjEe19ygTOJ4Gnj3/Tt+89vv+N1vf8/pONA0PY3rUIgQqzF2HeuKiFJBWApdQ9s1mRIOk/dMs8wNVBK1ae1omlYE1xLEEJi9Z/aRYfYMo+dBWW5uH2hcw/By5HQ6MY0DpIizBoxUPpSCaZlkjdJktpFnnqb/D3d/3uRIkmR5gj859MBphx8RWVnVNX3t7Hz/DzK0S0vbO9TTRVl5RIRfdgLQQ679g0UUArh5dmXP9Ex3a5CFu8MAhaqoCAvz48eP0VYEH3WTRWTzXmiUzplixaWLynnf0peZyBqEldrrdOGoXDuwC4Afz0rmJtvvml5b77fLHnblCCsQ4bXzTrYADdeZuOv7eAsQf2sfrAON+mzfBxyXyvnlesr/VbmPxakrdd9S7uBI9H3H7v07hsOJ+XUiDUcBWcq+3ojorm8tsW9g26FMi7YNOnisaUjTQArCPLElYEH0S1QGNDRZFSKlirEi4H7K84Uk75WftHR8SNXrJZCrBmX5XOm2Ulp0G6NFEyp3gCADTiipJtaZmru0M45VYGQM+ADjLBoEWp3thJIkg8ltK3Xb0q837O+ky0O/WgnYF490WFZo4unAOI+EceQ0HhniSFy39B9u6N7dYW52OKtlLqeEyn8Gn/2HqreYUmUuZPpy9mlERFxYmkoLUBKW+Xz+gcL2lKRORIEqOiLC/BHgQJg6xhhsbkHpg1u+V6miH6VFkDAHTDGc107tE8rfL+nz+Y6Wf5cW60vQ/wPx1mVevLGm/hp4dw543rYl1+ei+qw2RUjyklF06aNLcqnoY5F0Zo7msY6S0CksyjJOi++psojjlb9c3ntmm5yTUPU91cBrbfuuwYeSRa+BltrX1lqYMUugh5QSlfOWaynjU8c85Z6ubW6ZL3WiqATW9b1c+/4liAYuEp41gFu+ox6b67lXAxDeB1LGGYp9rwHoukSuXG891vWzqOOLcl31eBS/5DpoLnHkAmbm80jL8xnnBKQTxu41YJ194JhLzUhS6lA0MZSI5ZZ5Jtcn4HuMZWxDBlNmgneQCsOilKWlXMro8vUI40apYiM0V9P04vgR4FD//a33/Pd0/M2gQgwBx/mh1wuvIFuLWGJKeOeXybHUkFbtCcskXahpRup6EoIGlvfWrIOlh26eqCXYgzPKVwMKUvt9Ll24qNvRZyepXtwFLKkNa90+Jsa4qPzKrV6jrpftBs+GqxK44rJ+69oBW8Yoi0QWOnoxcoVBAWeRysKKsNaigkIlv9DVyrWUsYK82Mt/xXAXokIOZHJvKMjfm1IiqJS1CnKtZ86EOifXOY5jDlj9YmhKO7zD4YBSSrKU+z0GQ3BSdnI6nRajWlOfrmtKh2liyCBFDEGAkexY/PzxJ/quZ54ch8MrL8/PC+rro6Pvpfa5PKMaLS0GeKGBZnQy1nM7SkZDhBk9Td5wyrnc7ITeV0QbOautkzdQCXwMq9VKQK8kAjJKCbLqnUMh6shtI9TyruuYZ+kWEbyHpEUyY7l3QVu9D0QlHSKMtiIo5MVQCpCiclnSGcnuVy273Tb3EB6YZ6k1L3oOKUWOxyPH4wlSout6UnGCtThsZf2+vBxy5vuVlGC/37Pd7ogkTuOAyQh2yIBZmb/jOEpmeK6EfvLVtq1lf7Pl9m7HZrNC6cQ0zfzlz7+yv1nT9pbbuzv61QatLS553ivHab5lOJ0I4ZGn5IgelIpL9witPP3a8nc/3/Bv/83v+PnjDeve0FoJjDfrnt16RfSJIzOH1yPfvj5weDmSpPclw2GQrObsiM4RrCUpRZMatJJAsrUNq271nT1tm4bBS2slHwJd29J1rSDp2YErpS/GSpsoVC5rco6gFN2qxW6ssClmR0qXjC3n3AIqNJPCaHluAiqMjKeRw0Ge7Tw7khYNEB2RrjjBi2p0lLpsrRS9bdn0HW2r2WzWRKOYk4c4sVlbPn7cgDvQNieOh4BKUq6x3W64vb3h7m7P/d17Prz7HX2z5flp4OlhguTYbzv2Nx37fYdSwmxpmwZrRfztdHzit1+/8unTN5Rq+Pu//1cY0+aNv8Xa7Lwlj1IJ70XUEyIxOWJQJEPOyhi0D/R9g7UNLiamOeG8Z5rcAnAnFD4mhtFxHGYOx4nX14Guk64+pmlYaQUhLNorznmcm/DRgzrbB9HNGLBtT9P2WG0I1TMzRujdIQScfyMgV2eGVb2/1EG/yo7TdZBRnMxrx/nscJ5V58v+WtbiNcW27BHXbdLqPfH632+9Xv/++vzXv6+zO+Xfl9dTD9M5QJNuFerycwvYkDJLUOGB1FhWdzfcnAZenk6MrwNhGuE00u429Fpq8812g58dr/OEO00cxgF3GgguCqslO75NrpN23jOPs7Sd1o7grIh9pUQMnjkmVu1KEtjZyfdVgFfK7EDAAgEEkoD8SajoAiInosvgpNIkdaZ4N620ZVVaY60GW2krcaaUy2hc1oGXAHFyB9GoaUTXJijpoKGNZbPbYrpOtBqMaCAcTyfZK6eZ5y9fGB8fcYdX3OGZNJ+YxoHDPDJZ6PY7zLst6n6L70TcrQhzxhhFpyGXgqYo+75VBeQStklKEavbZR6X4LTofHhf2nkCSrKzZe6InJvCIlTq8xqJFNq0zF8BKyhlq6jv1sBlku06IFaLLoac61IzIISz7lb9mZIZvz7X9XGd6a2Dr/o6a6Ch9rmKX17+lHOUWSH/WK5Z6+V9199b5kwpB3XJQ1LnLgVJAANhtJ7Bzesx4c11fQZBav21cr+1fbv2r2s2wPV76nEqtvHMvDjbTchA3BvJw7rMofZfi/9dl2fUQXkduMsefRm41wDvwlxRZ922+hrq8apt+gJ05Xs6xzxU8/VcrlCzIOqxKvdZzlvOVZiW9RgvrJtqbhUWRj1mJc6qv6OAJ87N3+0PNcgi5ckNWidENFXKIKyxBC8sZ4VZkGm5ZpmbYiMKKJ33TistlmXMqz0OYQ4pJZ0p6ucdY5BOOFfHNdPk+jiDZ39t7zu/97/l428GFZx3uOgvjEiNoJWJP+e2jd75iwVR04pqgb4lEFZqqfs89/GVYLYE7CXAOiNYQqsvLSSLCFYIoqJeMuMlmwwsFE9rc6u0bFyWTYezwSk6DDWC21lx7mOMSzsUYKkpKmIl4ziitV7qjJQ6Axry3vOClXEobXHCkoWX37uFShRTxCnNnMes64SqS0y5h3onmglK0doem++5LNQ6W0WC4BNRFSNyFoqZ3SwUcWOW6y730DQSlMh1BhQw5sCkAAPF8E3TxPEogmaHwwHnHOv1CoXGmoGX51eORxGnczmjXsaj73tWfb+Mdfl5eT4sirpikCNd23Kz33M4HTmNA6fjkZfnFwC22y1tZ/F+ZrvdopSRbHOusS+9qMscAy0bHiMRcdymeWaaxuyw5XFUopBrs3Ck1iJ66F0guoghQoOgpckQorS5iwGapsNqsxitxjQ0ZQ1Ys4AMtaCatZa+75f1E5PHe3JfYoVPiPJ1clLDrlqSVnk9uArhFnX3prFst1ua1lJKVLz3HI8idlnmcshlFwrwMbJuGpSVThGrfkPTtMSkmaaZyc18e3ggpcT7j+95//EDyiienp45vEpdXNevaLp+AWqcl03g9fUA/Ia1DX3bC9MGJ63UtGe7XvHz7z5wPB74wx/+wKfPX1lvO/a3Wz58SNzerrjdapKKjGngw4ct4+mO6BPWHDi+eFzuqGF0oOvgp487/u2/+Zmff9rSd4lVo9muejYrm9sqNUyz5/Vl5J//8Bf+6Z/+xOnkabu9KA6nxPHlhcPzgY8fPwhFNgaCF7Q7Bk8MjnPToPMRk7TOTCnRtQ2rvmezXksW/XTCzXMuW3DMYWLVS7suTSS6WajHbYNtLLoxSI/5RAxnuqP3HhssMTjcpOgagycwTDMu17aOg/SKboxFNZ0IzVmND54pJhRSXnQ4eA5rw3y3RqU1634tQbEGq4SK3XYNt/sVvXnHTx92nI4jwUHXrdjvbrm5uWG32aJVxzQkfvn8lfEI1mxorGO9gd1O068C0c/E6EBpXNA8v5z49dcv/PbbN07HmfV6x/7mHlCMWUelye0w3TwyDEdCmLMQoyd6qZvvu0YytFrT+Ch1kV1PSIrnpyNPz6+M80DM7coE0JsJEabJ8fT8ipsdfdfy/u6ed3d3xOgI80yMnqYVBtLhkJiPM7rRrFdSuqN1Yc/JejL6XOMt4HYrFEs/E8OPt+jrTGTt2IYgqu2lS06MUaiZIWT9CJUVsclZZqF7l2xdjLJ/iB62IimNaSy2bbFte/58KsFPFVRcZV1LEF+yrXWW7K1gpwaPy8/ZiU0kwpIxlJ86eLp00CQQzdwJVUDz8zpUCozSRC3suqQ1URmMVazvbkl/NzIeTjx/+8b07ZHf396ww4IyhE2DsgYHPP75N9Iwo32QbgBZJLhtGprsPLu8t5RgMviAVtKJh/KMlqxiYQheOqRtBm5FrNkRlcq03Hw/IRKddB9QVuUWpnlcs42IOTgmKVorwbd3jhRLh4pEbwwxiRZNRPQ4jJbkgdMaFz2GBpTmOJyIRrFdr1lvt2xvbxnGiYfHRxiOzMOJJoF7PfL0+ROPn37BH14w0eHjzGEeGHDYuzs2v/tA837P1FqSVZhkCdOEm4ruUMTPjuPhFZIX/6Bt2W63zNPINI0UFo/oJzTLnNJZ8yTkKWCNwVgRDhbfThGSxyjNHIJUkRmL1me/VemzeHedECps0nMd+Tm7TDoLY9droiRyJMtJnr+Xwoei7aLQGeyJKeU98dIG/DX7cG0broOyOhi/ZiZcMxhYIBT53TSO2CyaV38GwLlA02RdgCitva0V3160WvQCAtZBvQSqpZNDzoBn8eA62QNhAcGugZLablwDBnXQXAL+OqHUdd2F318+471HW8l4L6XRXbskP4Gl40NJsJY5UvyoYvfKfKoB3mL/a4ChTlaVBE+5tnJuYGHJljijTtzWoER5T2GdlnvU+pxhr+dNeTbfzd3qvG/9e5qm5XPX5XL13CvP+xqwqEGYlBLr9ZpV7mY1DCeOx6PEHeqsz9c0pQ1kbg+fBCTQymJ7I1pBwYuYukLa11qd9cXGZd6ZSsixdM2QMZ/OXSn0GagpvviSZHtjTdZ7VA12fw+SXx7/RwCEvwZS5NDvv8rxX1T+EO0lWlVPrIUBIL9ZXq8D9bJQysIoweqSCYELynsJqoriZ01hOp1Oy4MuqFntTJfvUEotE71WrYZLWtI8i3NdvlcpVQWalYZCTuiXTaRmNZRzF2e0GKx6nMr4XKO7ZaHXWf6SgV6cpIohorVmtVpJne4iRjgv7ITlT7nRMwW9gEDFaFZAzzL5E7A4Z15UrvN3S+bb5UB7wk+Ow4uAA/M8UZDmeZ44nQZOp2MW58mdDLTh5eVFwIbjkYeHR07DaRGhKhtHm3vaqrwAvRcthtNJmBCkM2tjf7Oj6zr++Kc/8/z8zPH1FWstN/u9vFfB/mbLKoiq82mYmOYZ7wKzkwz57JygjUr64s6z1FqHVBB8aVMlCrTSBrDvW9ws19VYKaHxLoryt/OM47QwOI6HgdNpZBgm+tige4sxDSDt7EDE3ciaGo2V0ocaUW+aRsocfBaeMRrhVieULhTaTCVMSQCF2DFNIylF0S5Yln5ZA7nlU0wZ1PELSFcYFdZa+rZj9jNKK7pVx2q1Ybe7YdWvOZ5mpukbz8/PhCAlFfv9DVprxnFiHAbaxtD3KzabLauV1Nh+/fpNxsg7Hh6e2GyeM0Bj2G42GCUZ58Zobu+2/M594Hg68PL6xOPTI7/99lnanCnF//N/+ffsdlvurcIhGhvD/YiOhlXb8+m3J47HAa0Mq77j9rbnw/std3cdbZNoLaz7jt1mw263Yt23eOd5fh749NsTv/36jZcnh1aW25tb9rs9RivmaWIeJ8LsCI0lZdFmH2bcPDFOE9M8fmdPXw8HJkRk0+RAXmtxvrwVDZaQPCE6jBHGRmmvmB8vEKRPuxc74bz8kM72M1U2cZpnklJM08whlz4Mw4DVDfvdnqQto5uYvCMFjxXZM1IIjKeJ5wd4WHesW8uqa4kJdG/o1xv6/ZZ20wOJcHtPCgmixtqO3nY0tsV7z+vLC98eH6Tto2/Y73/i3f0tu72mtRMhHjkcPSTZrONomKfE49OJb19feHoeOBxGIg26GQAtoqnRoSeF1ongJmknqsRZaEzPatWz2W4wRosgkw9oBcZqVl0L2pK8UFi7thXhtpAYB70A6JPzHA7SrtLaBtu02LbDTdkGNGc167Zt2bDBZCC8bzs2qxWrfkXbnqmlRcA1cqZi5k3huzkjbKS3sxs13bQOzpd9Q9IxF/vUtfNdU1nrvebcC/5S3+ja8VGwtICrr+/HDs5fp3zW51dKRHmpAAcJzNR37zsHGzlbSkSo9PW1SsY6xZRrpBVT8DQRdNfRvb+neX4mnV4ZxpHjtyfWXU97u0NteppVx+7jO9quQ70MuK+vvMZPPE8nYopYIZ7ljgLiGxlrstCriIapLP6bVNZAUQqtcg2wjJzcI5mN5qWUTtoNit2zOpeuKOlolfJ80kotJTcpZXZB0whoUQeayDUafRaQLMfi1/lA8g60RbWRpBVRQ7vu0X3HZr+jX69Zr3oUiaExDMPAaRgIp4Hh4ZHXb18Ynp+J80BKDq8CvlX0t3esfv6Ivd/hWovTUnaglMGgcSCddLzHTSMhdxaKzqO3GxRqAf4WpmNKpKpe31hRl8FJVw0dwbYNTSOsO0hoDDEmtDKipWSUtARGytpUUlnwtfLb4jn7fM5Cs/iRhRFz7euds9CXwJrM23OAXVpKKlVaiL5Nl74GDK6/s/73Wz9vvb8GFShlGvqynWxtM5b7UWcGjExy6a51mdG/HJf6dxL010HYWwHXWcjwrfusk5zXNuo/Z29KYq1+f4ylo9hlR4dy7QujKH0vKl8Sm+VzNSukgAUFrCrM66XrVwV+wCWbofy7HIUtWuKkAkiU7yn3VmKb2t8XMO7yfq/3mHrPqMewxHE1O7suBy+fKcnjRSMsf64GQa5jxnOpcsJ7h7U7VqtVjitOeB9omjbvz1J2WNazi57ZOQEXtcyjct2SoBUhcGkDK2yk6Mg2QLEojlIDiKW8X/wtud+sx/KDeXWOAeu4+fpdZa+63PP+2ly9Pt4Cbd460pvf/3/O8V/Q/eHSMMFld4e6bWM9SWrBj+JwlcCxrr3xWbSofKY2dgWhK+c5nSQrXhZr6dRwvfgK0FAAg4IaKiXq58mcywsK60DryzKFch+Lo5XOfeKXkovqXooRsNYyDAPzPAtCmc4sj5oeV8CJcRwZhuGi96wox19Sf8r1FYQyhLAgrsMwYJsG24p+RMl+xyg0apc3O63Prb+WsXVCr6+NB4CbPcMw5vHxy1ieTqeFhXB6ledRrkVrfaa1T9PyLER87sjLy6sE2qeTdEHIaF9Kkr1ruw5rx6xDIY5VCEHYAlFlp0xhjcPMEy4IZfnl5ZnT8YBSsN/tQSuOw7B0FbDNiE+g0gshZp2DqR53UX513gkdPxYBm0xPVpqua1it1mw3a9rG0jQdfS818FpJgO+ciK61efzneeZ0PDKMA6QkmUNlchlNpHSzWK07qcvWDTrL7Oks2KYVmLbFIE7W7EIWAoyQpH63axtK3aJSl8qzMRaaWUIbmTtlYxEBVr84Q/UGJYZd9C98lPXdrTv6fs12s6XvV0yzsHbmeWaz2fDu/Xt++vkDbdtyPB4JEcbJ0Q4Tx+NADIrnlxd++/UT3x4fc3lGx4cP7/j29ZEUYZ0ZA9vtiq5b0/eW/X7F+w83vB4+oi18/vyJf/7DX0gRxtPEP/5P/8D9hz3vb9+LnoFqafU36QZiPOPQ4JynbTQ3Nz03Nx19p+n7hrubPT99/MDH9/dst2umceZPn/7CP/3vv/KnP37h8OohWfp+w26zZbvpMSoxDCdenp85vL6y1qCtBqcJsWSc54uyo3L46OlWPc1mJai4FqQdItZIQOCCYx5PGKMheoxWtI3BNQYfPDG3HSzKxdM4MU0zWlvavocMkKWkBSxyIrZ1Gga+PTzyl7/8wpcv33CzY9P3JKVJwWGaBt13WNsCkTANhPHIOMx8+/aEzpvg+5/ec7PbYU2LDg1NWrParOnajhQgBoizlM88fn3kdHxhHIWZlJJiv+95967h5lZjbWCeTpxOT0zTQPAz8+yZxsjT48DxFPj29ZXD64jzkXGeUIcXghc2UYoBrRLGgFay8XdtS9819F1zwSKbh5FxmokJbAPJO5SBvjMYs+Em7ghROu+cjrMwbQ4HZjeRcgX6ut/gsu0WJkOk0wIsjuPAOI6LQKJCtC6aXM5krV0y0cEHEZmL0h73r+URZM/4Xmir7JPi7Mu/F5pu/D4bWu9t1459+UydbSrli/U+WH/++lyXe+e5zd51APAvOersjrD3asHmy/rj8p3nD0tgL0yFs+tWEvaKJCy/XArgnWSX+7ahf3/D3v8dx2ng9dcvPD9+wyi4iYnWaLrbHeuPe7h/R3qZOHbfwCcOpxfcaWaKHpOCqIdbIyWJlBbJSQAeXaj0ULghkIGFop1RaNYKUgyEDPgZYzPDRBgLSilpAa2l/FNpnTtO5QCtgE1Wo+0lJbqUQRptFoHOGpTyQb7XGIVpe3TToLuOTd8LoLjuWa1XNMYSlKYFpmnm9PrM8PzE8O0b0/GAih7wTMERek1/f8v29z+x+vk9rmuyhksg+VzCFAIEj3cTfpxx00TyAT9NjD5glKLru7yuOtnHUqnTl2ylJHBy5wPtmKIn6kRnGrqul/uLHhccOkRslyCKZoP3jqRmfJRSDIsVW0zp7jELqJwZliXruyQAouhZFd+wTqS9BTTIfD8DCYpziQRKvTnXr+nVb63pt0CEen3VdmE5l6rX0ttgRH09BVQoOgsCimgUBcQsJQRQdChKuUMBMORz150duLg3KGr5ZgEPyu+vAZJrW1f/7hpIrTPlxcbVYxVjJHEuSSg2sL728oxq1sd1GXf5XWE0lPcVm14nZ+s4qVxjXZJQ5kz9/K4ZJyXWCCGIftV6vSQ8S6zhqlKEOt55y56XOXzNUq878NWMkDJ2xa9sK3ZLrd1TJ2nLZwsj4Pyc5FpWq5RjDE8pn5nnmWmcCNGhVH52GpTzaCs+vPjBQTrMpSAJKQ3SjhJEAJYzSy+lc9yrWcTQpQtE3XCglKvw3RFTYaGd97LS7UHmYXnnfy3+wP91x39RS8naoYAzCley7AWBvR6fsgjKIkop0XXdoppfzhXSGb2CM5OgCHuUwOX19XUBCbquWzQUtJK+7iB0JGssLoia5zzPjMMo/aGNWXQByvnr+yrfXyOe5bomdy676LqOzWazlCHU6q4ppQUoMMZgtQR6KbF8p4gXTjkAF22B+rtTCtJ7GRamwWq1ou97oT7mOt3SRUFEhKS+UpOF/DhrT9S0KqEIykY3jRPjNOY2a+J2lTaNUrpwzOJ9k7ATnLRQGUapET6+HpdMwVsOajGq5RqOxyOnYcgicAZlDN75pad0JKG9ZHVm73K7tYJ4NlAMM4lpGHk9HPn67QHnZrqmZbffkpTi8eUFoxSr9Ybm9ZXDMKDIBj04pmHmeDpwPBzzppHIBHOiF92Nxkp/65QiOulFl+G577FGYU1L02bjh2QvxnFCa7NoLhS9A+9n0UloGppGBONSysJaWnN7s2G73bDZBObJCYCx7nM5EIL6m0TXN6AEYQ0xYTPboG0aIPdA10qU8xeU2iwq4qhzj2IxtudSJmMM2+122eQEFBLhR50pjCBI9zCORFieZ9f37G9u+Id/+Afef3wn880YYYJME6fTxOH4F9zsOZ4OPD0+czi8EkJgv7/B3QSOh4FpdFireXe7Zrrdst3NGNvQ95p3H/Y49xMhBmbvePj6jT/84c88fnvm828P/Lv/+R/5h3/zno+3P7FutrS6Zb9eMUwT0zQs4GHfNey2G+5u9/zu40c+vnvP3W7PfrslhMBvf/nGf/z//Yn/8B/+wMPXIzF0vLv/wKpf07YNKUlrsdPhlYdvD3z98pWbGGh6KQ+JKouopci5v8r56LuWZr+n71pSDMzTKGUTMeZgIBCTw4eJGGCaBrqugRQwOmVaaMkGCbAUo8f7CWsTWnWYHJjMs2fykTaKyFpZL7/8+hsPDw8Eb2hsD0rTGsOma1hvVmzWW0gJP49MpwNuOjF7z5dvL9imp9vc0K0hjiM+HlnvPDf3sN02eBcZTyOvjwceHr7x8vwNlRy7bcvNfsv2Zsd+u6dbdShGxnHKuiGB5+cDD9++8fx04HQKPD0OJHqUaulWO1odCXiO4yt+ytlrEkZHGqtpG41tFH3fsl71tI3FO89xPOBGEXv1IaKNISrP6XjA5o4H3bpDm4Z5jgzjTHCRrrWccjbH+4T3wnZ6fHqWAE9FmmzzRB/mSEqRznTEEBjHKc+7Ge88xnnAoGJaWtmVNbiIlr3hoVwH0rVje2Fv8zougnridErAKJ8T+nCxKQkIpe/78qPRplDsL3UYSgZyCfevgpXyd7GpJTtymRX9LzlKfXYdXJT95kdJncxTWO61ZivIxam6KkJEG2PENpbtzx/4u5T4qi1Pf/wznz99woXAnU7YpqVfbaBpcb2ivd2znT+yH19JnwLD8YhyE51pRJBTiZiuOADCJiBGYg7eFIqkgzBKtMqlMarcRNY5yO2EEW0Fo7WUp2QhwuIAW2MX0KKxDbSiBaGtAZMDPJXnRNPmsctAhxFRMmnrbDLzIdOKdWK9XrHabtns9qz3O3ROaKQYmE4HTi9PTM+PzM9PuNcX/OGZ6F4hSWejoCOpb9i8v2P39z/R//QOdiuGvDZUjNJRJWtT+NnhcxlEcA5iojMtkcg8zXLZWmFsg20CfvbLGjF5z1sCTCOaEjGJrkrX9SRgnEdcihjb0mvRpvChaIRdZfNz+WCMwvwrfm8dtF60Zgzf196fGbNv08LPWdtz8CLO4yUAUL6vDmzr4Psa6KvPXWzOWTPjco3GCyf+bdZD/fcFVBAoJHe9SDnB1iwB1AVwkYotOIMHJXg4XzvnsYxxGbeSMPkRSPojoLEeA/i+Q009nvXfY+LifCUeKPGBzK9z2Wo5d4ldat2z4lstJaAVq7r4+XWsVV9jfV/16wVguC7vKEeJN5RSrNfrC5C9lNjUgEb93bpeQ9VzL3HFj8Dm8t4ldsodxQoAUZc61CCJUmoZNwG1G7Qmj5X4s33fY20BCIqIZGQcJelrMqvIGCMgqhXdoJiF5AsD1DaaEpglCvugaMwI6HAG8SXpU9ZmATq0ENi/m0vLjE5p2Z/O64DqnP+VqAP/Fx9/M6gwjiMqTRclAddZ/BJQF7S8NqDXtUSr1WqZ3AB934uacDpTiEoAWpDgAigcDoelxlxrzZxrhL3zFyhYaIVyG3xgnualFr9u91gWSy3kOE0TwzDQ9/0FMjlNE6fhhPPyPdvtVlrgNc1ybUVjoTAHiniJgApqARSKzsA4jsu5S8BTSh9SkoCx6ySQ1UoRmgY3C1DiMqUohiDgxmrFqu9pmhYfE6fxVBliyZSMw3ix6IuQomTrZXy8l+spAouvr6+cToOMs3N5UZzBlsIaKWwSpdSCSJaxmOd56TpwPElwYpusCxGjgBohsFIKr6XlZ4qRaZ6JIeQ2Zx0xFnqrIMDeeYL3JBJta8Fo5syccU4y77MLC6rpQ0E3Y2YqDIsAlFJgtM3MJ02KgSFN+T4dBk3bNhwOpwwYCO3UmNJZQcTb5mlGG1Hnl37O4hSipIxDK5W7SpXvlOd4f7fj3f0t2+0uby6Wu/sbbm62IuKnk2SLjKHvhfIZgydSWntKVkZspIBCMRRFXgE9xmlmHKZci9aw3vR0XSudBvyM907EJSFrYsizXXU9TdcQXULNCqUN0+xRL5rnpyPjMNA0Dbe3t9zf37Pd7ZZ64nmaGY1lGEYeHp55fX2VNdG07HY3TOOEd4GHb0+4Webyfrfh1EqGfppHbu/v2N/e0q2EhTN5JzXhQfHl81d+/eUrx9eJz5+/8D9//nv+zb8XYON/+bf/nn7b4vzMt8cvPD0/SY9sbdmsd9ze3PHx/j13+z29MRwPB/7yp9/4f/+v/4H/1//6/+XPf34geEvf3vDzTz/TdQ0JR0yOEAPHk+fbl89stytc9Gz2G2zfoK3QIb1zV5GMHMIUAlTKYMBM8JPMhwRKRayBttE5qxogOaw2tI0hJU/wWfE4yjlikL73BlGaJ7eGnF3ARY9zAQwcTyOn08A05jasSmGyA9c1mr5tWLcNN6suZ0k3pPtb5mlkGA64eWZy8JdfvvHweEIZ2Zjb/olu/RXbtwSf8FMgukSjDdv+lv2+4/5+w2bTgE6SUUgOrWHVr+naDToZvn554dvXEw8PB4K3pLSh63asNjvaVUMynsPwxPPLA/Pos8J6WHrCa20WEbFCp5wya6qUOJS1Kbt7RKtE1xjazkoZySTaLOPJEaPDZHX4lBQhwDhOPD48EeaJ3XZFNMj7jNiI1WolfdmD5zDMzLO00R2GgaQNNiS0tcR0drJjiqiU643fiJKL6Ns1LXLZh1MipEBSAhw2RtT+l45EOaPiKxqt6MOkpe5/cYBUoTPrpfa8fG8R6FWqZNX1m9eTUlrURK6Bh3/pcfYxvu8/X2ckY/w+YJAvZmEqLC9lP07nrFTK4nha+ntKZt5At1lx//e/w0aYX195+OUT7tdfpYtAVJiooO/xCdK6Y/279/zEjMHx6RcBHYMS/YykpB5XJ0PBCgowmLQEjSFEEl6CE3PO+opIcFraWReWSwohCwyWPSVnWkNhKIj/RdaBSkqYgCjphGC0vghiCsNQ2KJZGDEKkIXWJKOIraXdrtm9u6VfbzgNJ0kqDCeYJg4P33j98pXp5RU/joRwBCbJ+CdIjWZ9c8P9v/p7+p8/MPeWMUipoD+NaB/ReY6WIMJPM8F5ud+UaG0jeu9Z70jmoxHB1cktc9RaKx2c4rkFszEWQszzQS1iw1oZRIbBSgto53JQYWkb8j6tM7tDnoWizj5eZrwXX1hdAnLFN6oD9UsQ4JzdTemcHUZBit9nwuu1cD33f7Te3vLba99dMrM12LGc8Hzeq+Bd/Mv8nlhKk1h8j3ym6irqe//enl28Lb3d6aEOmt+6x9ouXYMItQ/8o3G7AGziJcuhBhVqW3TNiKjLKWpwodjeEg/U5QEFjKgZ1/U1leRPfb3Xc6yeJzUj+fX1lXEcF8aCMYa2P+sxXJcklD/ray7fXa691p4r91/KMAqLocQaRTutlIgXRk+Jk0qsWOIhibM2tK3NJaJdZpZLt7Giode2Hev1mnE6MQwnvHconWg6i7IaY8r4RWKyKJ9jiCyCK8tOmAqq/Lf4bZdlIgXsk8RPTmqkdLFmyiGtbIWR/NYclef6Pwaw8DeDCqfjicR04YzUE6dM+oXSknv1FlSqBJaFIl9ax11MRNssmRWl1CLgJ3TZJHV6WQywLAqtNdM45Y3QXdDM6qz5tWYCsIAJJftfFl75jgKElEB/HMdcp1Pavslm/PoqmgKPj4/L95R7LYs1LdSZM2hRlzv4JRCu28Vo+lwHWX5fWjOWjHLRSSjMjXGUVm7DNDKcBrTWS118jJGXlxdmNxMzVTCGwJgBhMPrqwAcs/x7ngQIOB6PTNNZRBH0EghrYzJ1CEBTVFRFELAY0nQ5LlGyhGiDjyLEExIkpYn5R+XXoqTnSVoTUqHHFfoVaGtFe0FJNj6EwOF4XDYgawxzOHKaHKCQXrOCoks/6SBU0tx7Wmnp+kAS+uM0jpnuFGlNC8nj/SlvnOeaNqXESQw+SMtN0yy0VFQSKqDmLGSTmREmZ1RaYzgeNry+vLBaCZjVNIZ37+949+6W3X6HtYr1WtgxxipSkmA0KWm/KPWYGbXlrMch89zgfcrA2ECKIoJjsxZEyg5ozGKshaUyzxNN0y6bq09SX2qVZhxHXl5e+fb1mWEY6fqVCBzm9VXodsN6QCWNmwMKTdf2+X2GECJTN3I8SlnMMIxstwPzOODnFfd3O7pVQ4qSuW8aw+3djn/kX7HfvWO/vmOz/oVPv3zi9fmF//gf/sDj18/86Q9/5F//u3/gX/+73/P7f/yJvjfc3W7YbRuMtljbs2q3rLotWjccjyOfHx/45U+/8E//9Ef+t//tP/H1ywuKnv3unrvbD+x3t8TkGadnfDhBDPhp5PHhUTLuRpMIrNJaAus8jtRt35YJk5hmYU/4eSYGR2O1MFhSgKShaei7jpQCjZEckDHQYohBEVwgxIB3YlMEIPNCx4uO4BUoWTuzk0yFj5HHpxcOh7xGspq50Yq2a2kbTdOACoFpOLFZrdntdvTrVX6uMle8cxyPRwFoksUYSxgVR3/CH59QytLonu1qz/3ujrubLftdz2ZjSXHg5fAkzKI19L0lJc04w9Oz4/Fp4nhKJFb0qz1ds0ebLrcxS9gGVrrFp54wJYKDlKS7RdtaGiMto5ybGUakZCgkWedKWkMpI11ZpH96S7vqaBtLigE/Tzg34twMCPvB2kIXl85Go0pEN+HnEZJjzKUXq1XPzc1uAVWTglV3Vrae3QzjSBMVNiVQ5wChBOrFzbg+Sma+ZtXVDqfYobNDWe/RxakrjmN5Xx2QFNCi7O/wfclD+YyUdZCBzOuSh+rqU1ru5W8BFa4zrqHugFBdw1vZofNnS9b1e+KHShKEq+9ysgIehRSZgmfVGvY/ved3//pfEZ3n9dM3Hn75BB7wif7dPeZ2j972sO64iY40SCtjN0woH4izQ3mNFqyHkBI+72FGW1pjUemsv6Byjb+qsniliKSU05BE8DEkyb6ppGhtI6wC70lKoawBq5egDKVouhalRIA3pHRue5nHbMyJl1IWYduGTmma1DIR8IBL0ur2OI18+fqVb1++4A4H1Dwzv7wwPj4Qjye0dyQ7kxqP6RXW9rS7G/r3H+ju7whtw5Qix0mChHgaUZOnUYqkErP3RDeTnCP6QMhJi8a02LZB6wafCmCg0UpKYY01S6cLKUHwy5zuulWeS4YQwWotwFts0ElYCGPu4uRiENuY25ErEP/Be7mecKkvcs5InsEurc5ie5CznvqcvbwOZms/OmafYpnPVUB7XQpRr436tfLZ60D52o4Uv34BDrW5+KwAjGq5BlWdv5y3vo86uC1B7dlGnD8r4yfaQtfjUL4ncWmHRODyPG/r7yufr0sI6mus771cW12SUn/mGry9Zipclz/XRqZOsl7rDdTlANfCi3UgX1/j9fO8ftZvXXsZx1J6XJKfIsh9xHsvjHFjl7io/JRzXDKnL7+37HHXuiLlWgroUgOX9Voo47cAp9VYFrABYJ4nUgq0nUUrW73/3LJTEnuKlLrs90ZcmNBBAQGQjk9dJ+2cvW+Y3UiMMyl5iOKnl3VpcnIORCz/fN8CQJzBQg+5TOmtTbt0/Xtrnci9L3/7/sNvvP+/5eNvbymZaZUg1DGpUTvXmBXanDVCFx/iILRCpTDWoowmxIC2Zil7iCR8DjKtMYQUMcliTQOIsyw9f6UVn/ceN3tI0JqGxjSiBTBLTX5RBXXzzDCM+ODo2g5yFplEXgSiVq6NvqgfL1n3w+GwgCDzPC+/G8cxZ1d3aGWYRmk19/z8zPPz8wJGnE4nxnFcHL45Z9ula4KrQAdhJPhMixSnLi21R33f0+TMtPeeYRguQJnCBClgweFwAJDShMwq6Ps+dz1Qiw5C3aKygCbzPPPw8IjPaKJ30m0ieM8wTVLPmGviVMrlJUEUxZXSy9ywWWFcgI4zYLIAQiFIiUbbEnEELw57axtiihKYq0BUQVgIKaKV9KD388jSj5yK3pQ36XkUIcGaapWahhQV0YK1LZJpdMvYx5zlle4bhhByK0wfcNPINA3LvIlWVLHxcyXMlEBJ/SCQeVAKk1gygiGjLkopjD5T+Yg5e6U0U26HN05zzmQk2rbhOE48H47stj2rrmV/s+VmL8wFiGigbQTsQCUMXgLJCCk4CD6PFxBDvj+fFfAl8HLzJAGC1aJA7+bcFk80Jfq+p+07mW9NlzeqltNx4OHbM7/99okQEz//3MuYa5lXttX0q5aua3DjjFLQtHYB5KZpIgYBAler1bJWvn37xpdPn/j44T4zmvYkFA/fHrFNS9Ou+Pj+jvd37/hwf8f97Y5/3q349S+/8vT4wKdfHvj82xf+03/6Z37+/9zz4edb3n+85f79DXf3t/T9BqsTJ5sweuZ0nPn25RO//PEPfP30hcPrkWEMvLv7ic36jtv9RzabPaB4PjyD6iWoD4bj4cjrEOifT2z3BzbbPqPqJmdIhbZ6fTRaMYSZeRrxbsZqTbPesO47UpC6aZdVs8nMmhhD7lWelkAh+qyHMg5M42mh9ReWjtKB4DWn08Q4zZymkYdvT3z98sLLy8joZMNdKYXtRTXdqISfJ8bjiZVt6azhbtdzc7tjf7NnvV6TEtnOTWc1aUB3Ct2BNpZVt2XdbgVci9Li8XQ6AYHJQYwG7TQ+OL49vPD4dOL56RsPDw84D227YdVv8D5xOogeAyay2hqaLtEkzapvSQZi0lgjmidNo9EqMc8jbpwJ2YFrmkaylM4xuQnvA21j6boNrbHgi+0LNEazW2/wKxjGidM0gU5EHxm9tNIbCUzek1Cs2gatA5MLJCU8ka4VhsBmu6fvVlijBEwMgRQ9KUopkTZnILZkAd+cM5VGjuzDGmWy06p1rgUXQbmFoVBlPgsjy2gjbUpt6cFeWPmSHT07srIn1cDFkgFenFjOGUpykFElXlKmp+uFGv2981SymtUrXFBNQ2nne7aXheJeDkVdn1oOscs6XYF6iqzVI99j1PletUoYbYlEhnEiGcNuteL9v/oH0uT4dXQ8fvrCy+fPdH1Pu1mxaW5R64Y5eFh3tPe37HxkPhzwx4EwTNgIwUlHl+A9fvYElWiNom1ljVMCyAxi63L9yJ6rMnhMpgLLmARhGMaETmAVxBwAmvxsY34uSivafkWTbW+YvWiEhAx8JEjZhzJKoRpL1/eis6AUjEcmNzPOI8PxFe88j59+4eHTJ+bDgT4B00iaTig/o6IAMyfj6Lc79nfv2b/7iNpuOCTPPJ5wWhFmB84TJ8c8TDRth2rOraIlGBHhNTfPzGpmY3a0TY+J+tzaVCn6fo1SKc/7nOVPYIyUN7WNxvuQU5PCVGh0K0BpcEvmdekSps8imiqKALObZtwsP1I6C+L2nMVS5VkJ2FqL4hljcMEvGc9zQFnKV87TtLQPhUTMpQ9L7jRJYE1KmeF7BfjJovwhaFG/Vv68prqXAEveo7i8QHVepuU5pYSuwLzr7yvnkRr2c/ZeAuC3r7EOkst4aX2pP1EMSA0MlHMvAIVWqKSuDc35Xt4YjzOoWTEqFLl7j1peuwQfvrdvNZBRlzr0fb8E0bWAYc0UqEGJa/Chvr+lTCNfjws+a5LJDVhr6dcrdqgl4Th7R1Li00pb5nMnCZ3LoGvAoG4TX8apgBCFoVyzJsr7yt5bgIiu674TaKzHqus7drvdIvY+jkMufRf/X2u9sH3KGJQycucnvJ8E/HMe52cw0DSWvu/ouoa2aWkagzGJeRbxdqXlPAUoLOUudcmdAPW5lFgVscmsg6M1ie+1s8o9/XiO/HWWwo/AiP8ax//R7/qbQYVGt/RGZxRIiRAXkXmciUnq75rGElIU9fzSssQamrZhdm7pcYtS+CQOUFLSomr2nkYbGtMQUby8HHh+eOJweM11+wdxKMi1gLohucTh5cDpOND1LZOfeX56YshU7LZrcYNjmidikDZ5XS+t4pSBtu8kII6J19fDQvcfhgGAvk85uHILDWm/bwkh8fDwxPF4WroezLOTzPYkVNfSiq8IgxTjU4xGWVTlYRoj6v9inBUhigDb7CNzrhNSCtarNTc3N1htOLy8Mg2iLF/EJmfncgY+LcHa07eHJagvFKSauuUzcPByOC3PpRgH7xyzk+x+TBGtBHU0Gc0c53P3i1r8aXbnVpgpCb02ZYDJWLuoGRtURuNzraiWrENEHCmD9NzWSuduBzmbVKlYB+ezUN24UA47K31kVVRLOy7nhGmjIY+1JukzBSmFqstFCIToBTzJhjMkKbcQlkfMtkFRxIiWjCCROUrgoKp6wZQiKch9K2Wk9RdSr1paZ00hopWUxGijeDwMrL8+sVm17Dcr7m62bDcrdpsV9/e33N7coFSLdw6tArYxIt4YAyl5rJJsVpgi8+RJ0Us2t+sIKeCGCWsM2+2GVdcRvOPTb79xOgg9vl8JUGAbC1pacRktgofH0wsPj68M48zd/R3vPnzg/sN7bNMwh1Eo3k2i6w3Dqzy36B3GiJ7B7c2eeZ45HA4cDsclWDmdTjw+PvJ6GHh+GTkcAhstrStTTFiTMDZgbOD23tK2H7h7Z/jp71Z8/XTHL3/6wMO3J06nV/70h2d+/csLbf8r2+2au5s9u90OkkGh2W62kDTPL088PnxjnkeM1tzu37Pb3kgXkqajMRBiZBMaVFpzHBSHk+cwt5io2UxwPIw8fv5CdCPv9Afa3Z6YAsq239lTrRzRe6bpSGsN7+5vWa86YS2kiPcTKThWnRXBw+CIoSGZBo1otBiVmIMnzCPBTWgiRkNKDh9m8GJbfZSWpvMYef524uunE5+/Hnl8cXhlsJ3lqAI6OTa2IcYgAaZHKNU60WjHyk7cbwPv3jcoY9B6iwsRFwSkClEo0wotwaMyEJN0DUHRmQalOlJUhMZyOEw8HE48Pn7l85dHhnGSjOt6g+36rI/j0SYyTQ+8Pj+iNfihoV91dKueXhnMyhCjFVFbH0RwUoGlxbuZoM5ZMkLEx0Ak0naWru1QKNwkgZkCydxkpedxFNZX1BHTW3RrSSjC7JnmyBwV4cVzs2u53e3BGg5Hyay8u92xXvesVz22sQImeEfTb1g1LUpbnAv4kDApA45JEXxgmL6nS2qrwaRF/Klve0xrhFUVnQCXaLRqsLqBqJZ+6ikKIFJop0u3pLxPoYpjn4T9VDm0NTtRMkLFwU/opl0cdSVRYAbSsm5L1mARAygZ0BKcFKctpZADlEjK5xafVjoBuOiljEhLZl3pInIoGdSSHS5fUu4DIEUvIocZMEFLtwWSUJoJQi1XWtHIAxC2ltJo3ZJQeKBfrbn73c/gPCk5vn35wumfR8xGcfPTniYalFGE3ZqOn9n1G55+/UTQr+z2GuMDw+sr0zgw+olZR9pNj1n1eJWwEZTXqCDdfdwUxB+yLQ0KbSyl1bCLgRAVQSeSFlITKZKCw0+Zlp91FmybQX8MKWlcCFiQEhkNOiYJjo+nJVmQlMK0DbZvUZ0ltsIGfH+zYR4GxtORL3/+E+PhhePTI+rwQjtNJOdQIdAQCFo6K72kyLzb0L37QPPzz7i25TSPTCkQgyZpRRMi02ngcDyQXCAoWLUbuk7aT8/zzDCPeO+yDlRgnAdMJ3N5mlxWgm9Yr3pcyH6Hj1jb0nYrARS1tE9uWwvKZuZVEbjTjKPjdDjiponWyv5gjUaTlmSDdzPD8cg0jguAa42FlJakFkZl3R0umKe10y5z/3sHvg5mUQltQGmdg/XLzxefMsWYu/yIP51qJk8uYXorULim7dfZce8vxQKNMUTOGX5hDygBVLTYoBgCiVxGBIsIetOU4Nee7U7F8Mg3S2klWV+rNiKSF2PKOJAEfAKgVkKNsZRaia+H0cJ0jTKnDSazCyKttTSNhEDyDDRFGFWeVbsAFqXmX8eY230Ls7TYRsnmO7RWtKbF2IagwwUjoTyLaxBgnucL3xnOQo1lnAtDumTva4C39jmFbSpgqV/EcaWtrGiIBRqiaHr1HcZafPALgCltxaV9Yvku+b7Sbl4Tgll8eu894zguCeL6+so4XrNFlBJQWRtFY85siBBCBnYhqcicr0FpRdNZIu3S9Ua6LhT2gbAM53nMMZQmJoP3apl7MbMIkkuEOTA3mrbTS7etxlqMzvofjc6McCmpvF6v8jzz+Osi7NlegA5vrbG3mCa14LDJTJGaCfMWU+b/ruNfCjL8zaCCbRok0ZLrG0NintxSC7NarTDa4OaJaRYUrMvZTVe1eIzZAJZJVrK9JavinGSZn5+eeXx85PHxkcPhgHceUmLVdtze3uJ94Hj4xksGAWRzmfj27RvjOLLb7djtdkuLRpC2mEXoQxvNOoZlsQuV+4VxHBc2QLne0sFAGAvw8npkGIbl/SV7U4Qkl56mFWoHl2qo14a1Nu7Cihhw84ifJ8rm0RhLSAlj5c+UxCEoTAcXAvM04b18V6lZKp0WXFWSUUo/lBLRvTH3Yo+ckW55djFrLMjm2DQSqBiZbWejntIFolkDJ+X72iwUthyJrHEgxkdqIGVqimOkL1BcpdSSsUopLYamZBaKWGK9QMv11Qr8Nf1MqbPAZm0Mi1Ffsnnls0n6RUsWuELktV6u1/tZ8mwJSuuvcoTiGCTp6HAmO2vGeUbnXuMhBFCJw3GkbSyrrmG76nh92XK7X/Pu9gaNpml61kqcGt1mijSJmDzkVmrRBQYn7TidT2jbCiiiFG3X0DcimlrG6Xg4MpxOhBgyKDZjrKFfNcQAbp4FUDscUcB2u+Pd/Tv+7ve/5/2Hd1irGWdp+eozMLPZrPMYe6Z5Qhu4udljjOX5+QkQW1DET7XWHA4H/vLrJ5qu4+PHd6zWHZuNCFem6FE549F2ivcfbllvGj58+MDvfzfz/HTkeDxwOh14fPrG8/MTLw8vHJ+OKD6Js6EU69WW3XZL2zVs1gJ0bDYr9tu1CBnNjtPpwHF+ktxhyoKXaJyHx9cTtjHsNw2HwxGTBgFz2ob7boVSdqGV14dO0HUWrdY0RtM2VoQVtcJ5KU9CCSssJQkUYhAdkKL9In2RpIRJI603dc76piiOcBF7iyERXGAaZobDyHiU7gpOaZyewVnsbNA6YhC18yYLgDZWYW1CKU9MA84d2LRbtDX06w5l1mBEADBFRXBn58iFgHGQlKbreqzteD0MuKcDjy8HHh+f+fr1geNpQCsJ8o3VpDiTCGgViXEC7TBNwGrNurc0VhOmaWmVmILo5oQY6NuOrm9ym1pQKTFPswBvQMp0UGtt1v6JzLNfgipldHbSAxQnyFrWq4aYDPMsOj1JGXxUDHPADI62cRgjuhQ6Ox+SvB1JSO12E4UlR4iUFlUq2y3vPc6LTXTz93MmhoCbs73MDlppR1lTU2ubXGxrAcUL6HutMh6T0N0LoLrY4zecnbNtvaQWky33W9nC6/eQVGZG5P2Ps+0tCdFC5ZfnUPbPtxyta5ZCpmuX92agvCRXi8VVKitxp4SKIP/L6xOJ1lMEl+eAvtlw8w8/M7iBgxt5eX7il7/8iWbdcT/+RLPd0O3vse/uwBheDq+o6On6Fb3SOA2zjqh5xGrFql2x7lZorZjmgaiC0GWNQSGUf+9C7haiMNoQNSLwmFLeY2IGB6S8LqZImEWXAWuJ8yzCwymifSvQixbgJXhhJLppIAYvDvYCKHSQEw6q0VjT0bUNNkbC6ZXnxweeP38iHI80QKPBZWB/8LMEdFajNyvW7+7pbm9JbcPRzTyfDvgQUFbU/6MXvyXFRFIwh0CvxD4v3bZSZCF9aS2bZzUbVG7zEWKUThe2IUagCJtam9dk3pcXOr8mJkkGif8mvp6wJ63ojcwTbpbfjacT0yDdXVCGRhm0Ldn98/ooYMIyIysfTyHA3HVG/gJQuPrsW+e6/v11MAcsLKjav7kI2q+AhXIeVZ2v/pxZzne+nmuGwF9JvC7nKQHz9ed/FEjV4ycvXDEwdOl0cWZNlJVe7KWsme9FGkvAeP19y58ZhKxfv7azxYfs+36h+jvn8OHc8QOqUgkuOz3URw1C1CADcC6rq2zxUmKClPbVbDCVwd1Sdl1KHopQu/cenTP+Nfu2BOWlTL3EOOV+i39ctA+KHkQ5SiLu+r7K8ynnKf59HRv5Kl4s51KZTS5jEjPbWgTQRZRR53WvMugtbRwnd9YK8k7E0ochYCysN31OYp7LYqyxgCIZhCEfAqV9ZHn2i++F7B8LuOPf1k24nlcyBjXQ8PZ768/893D8zaCCMQajLoPhkh0vxqa8dhqOhCQbpFuo/2dHJtV08Cxo1zQtLkSmYeRwOPD09MTLy8siFDiP8j329o4QAk9PTzw8PCy1QUKBEQ2AsuBOp9MyWUtGvog1ohU+nSdvEU1USi2ZnKJfME3TIrDy+noiprOaasgigm3bLmUFdauX2ljWNURwuZHUIMQiAqPgrDaaFWjHGWtHXJTa3sPhFec9VhsSWVE2BrQ2dJlFUFgKBbyRGn6LT4mQQRzpviGaAnVf8nqjKiBQzXIo9wlFndUtYEKNytYbSW28vndU9cXYXLfU8d5nhz9ejFV5DjWNrB7z+lrKv6+R3rrVZ73hXd9Lef27zTQfGjEUb2nB1mOaYm4VpqSkS5wiEd4T2hq5jlQo7n4WWpf8GUBrAor9zch2vaJpVoCSel0fpa1h8MxzYJqkpCFlVoXRItwl1xoYhyPjaeD19ZlvXz4zzxOb7WbR4wi+tF4d8UGYPafTCWssm+2Wu/s7KYVKUraB6jkcX5iniRiCKPGvV9zcbHl8fGIcJ2L0y+v7/TaLR7aiJdJ3HI9HHh4emOeJr18/s9nK599/eMfPP39AV6UkSin6bo2979lvPD//7pYQA9M48O3rV75+/SqdWJTBu4ibA84HrLJsN1vW257V2rDdrrm9vWHViz7Jw8Mjzy9HHp9fmF2i7Xb0mz3JiGr46+szxsBzH9mvYdWtCVF0SQ6vB2g6KDanOpRKdE1D39is5J5ptrrUwStiMGAjKbaU+lyxnyXDm+dSyh1ESsZ2ycAKgyzmADmGCZUixiA/WhFz1sl7mSMqehqtWBmhS0YkK5hUx2q7ouk75uAxs8Mmzapd0XYroZeqhFYNOpVWYYrZeY7HA8PscN7x8PDEt4dnfvvtC08vR+bJ0TYNsUXEHWeHmyLBOxQR00rXnNW6pTFb0dS4vaFtG6bJ8fA8MM5F+8Rjjei0xGEkRo+1msZKJ5aubWlaK+y4spaTgDLBC6igQgQT0aZhu+3okqIdJ+zhxGlwDFMQunjOlJEQjYVh5GgSVvdoDCE2hNzd4XQ6EZICbbG2w7mZaZ5I2hOjxpYShRAIqTia39uVcZpovNh027aQSobu0sEudq8OAupM6TXtVCm1tIutQeDaPl4HGDXQWts2sYeq+vf1vM8gEJeZLAVLxlWZSwezqPAvtO5UB18qM2NqGnmBDWK27T/O+rwFgCjAKGFFBgJT8DiVaHpD++GGe/2PjCow/8fA8+sLf/zf/4mXrw902y33//iPrO/f0XWWzc2KpoXddkerDMcwMxFoZkcze9Z2xUb1oMApj2oaGmMhRgYGgnK5GxE5KIp4lzIr0iPkPQE4lQGlLdEFxuCIwTMrsASiM+gY6TdrmhwIzzEtnRWiF6aRtJrUNI3GWoULDjeNuFGRppHZWpR3zM9PzA+P+IcnrAt0TUOM0vpxmCZOyaO7nm6/ZXu7o7m/pV+tCDFyHITd6UPAti3aWGLe07uuk/xqVbJTdIFk/9XV/l3Ep0VLyIVInB2mtZjGSjntIsJmpPtFBnhjtpNFj8J7aQ3pC6ugEXvRWovPWjRL2eg8S8Bags18XFOca9/mOphP6vu1c5kN/X7tXwNzdfbX/AA4kDp/Ltb1RRBar78r4FDr7+9FmwLWFTDn7AvV5zkHTvU5qvWVAZj6s/VxnaW9BhTeWrM6AwspCXigtDpjisWZykcRKf2R/3b9XQrQ5pw0KoFwAV3r8a1L07QWbbDrsS9H/Zlic+Gsk1OzHYpNLwnL62eptMJqYQiGym4WBsHCZM5J4HKNssYuGRShitfqOVZ88b7vWa1WuKzlVHfPK3FgSbaW+1RKSh+00YvvUsa3Fs0vMUqtwae1JlX+/Vnn4SzuCDmBt+hHaLxfcxpEw0x8YYdzE7ObmXJpdtOK/pI2ChvKGjjPYaXSAhbWc26ZTvo8Z2L6HlQ4z916rdQikGcB5ovzv3Ge69//twY2/M2gQkpp8XNqA1pn+ouw4uxmlIFpnImhtJURIx9z1mAcJrTR7LY7rBGBodPrgZfXV56ennl6euTl+WURQQzOs9lIb/AvX79yeH3l6elJEGMtjkPINNzGWo7Didk5bvZ7UVqPitm7JROjtGb2Ey8vL8QkugKkRNt1xCSCdkMGFerF71wgxvPCL4u/AAzlvXBu7wIsC7QGZerAvA6Cl+xSDjIEWIj4CNPsSIcjTW7tOIwjKUUZwyznFIJkIWYnuhExRNnItKJpe7TVaG3x0TM7qQP2IUm2Hb67zvo514F8AR8KElqzE67R72twpRbNrM9zjVjXQb73nlDVpNVAxLlN0/eLL6V08bxqRLUGc8rcqLN15RkWg1qc87pOspxnASAkF5Gdffl7KZEOy5hKViaVHJ1i2RDJG6RSSrJ1KeBSRHlQ4wRJ6sCcD5yGkXfjPR/e32OMwrsZpSJWAwg6O0wT0+jQxtL2a9q2Iykl9WfOEdxMmGdeX555fX5mGgeSijSNZbNeY6xlnMYMTDX4EBlytsYYzc3NDfd3dzTGSBeDIM6pUVrq2uaZiKZtOim9aCwvL09M04DzO/puxYeP76SjiZP+wZvNOndUOfDy8sIwnOhXDe/e3aC0YrPZ0PcNMaZloxQqnqVrQfq+NwRn2Kwjd/c93jmsbtHKMk8e5yJ9u2LVr1Emoq1ns1mx3axJKfLwMGNsRNuI8wOPLydWm4RdrQkpMEwnxuFIio6HNvDhfsV685Hd7Q1N03A8HNCtw0zDd/ZUpYhVeUPMpU5SJStlWsFrXBL2UGHBgGx+RNFmcfNM8GK3iKLRoZWUpiU8IYC2MsdIAdso9rsV3idmn5hixE2O6FMOlA3OJdCaJkWarSWpwDCfGOYetKLtOpq2QTctyrZo06BNk0EFMLqhs71keJ2wPD59/sbj87OUEowTh8PA6+FECjEDKpZGJ+Z54HB4ybormq4zWCPsqLZdEVYGZRJNr2lbTdIN7QSjG4hJSqukvS+k4ESUyQoLZLPqWa9Ft2OcZ8bcHSbFiMmBaPCemBw6NXS2oet7VrZBWcvsPOMkWhcpeFRKtMaQtMo18jPHo4c4k3xD1yT6TujVplFo62l8EBaCcygtLIsYDZ1EUiitcis/csbk8pimke1KLyVZ14GMiByrC5td28iSTaud9NrO1tm0ApTXdOWL+bvY2R8HQD8KGIq//9beUF5PSVhh9V55tvn1d19/f2Y9fPe+cm1nUJmlKPz6WpWAdDnnN5HwyWN0ousU5v2eW/97SUZ8+op7PfH56c+ElHj69sTH/+kf+Pi7n7hZd/hVS7fqcZNn/eGOpGWeMnpWyWCFXI/tE8oaOtsQZsc4elQj9F4VpfVyjBE3j8veo9GomCDIWPmUu0FokwUMPd5LVrzL87xBoX1ETR4/TgTnMEs5idjfFB0hzITgmY5HxmnkSUEiYmKAYSK8vNC5iJ4dYZoZpolRBZxRsFph7/b0H9/R7/eo1hJTYjwOHE8jzufyqtkBuS+9kpbIpVTHVa3qpKOKqLyX4FHmaIttW4yPpFHKNNuksKYRjS8l6uzKWIxpMKYhpJT1XUqbuxnvBeC2WmP6TuIEBTF4xnHgcDgw5A5XKqWF4RjTpXBqnUCpg8VrQA6tFh+jXo/Xa+g66L9eL/VnrtdpvabeWrvXIMRfO87vq4NiaR15cV/FrmSGwFtBT1nLtXjhW8BL/bu3Ejr1+JT7lzGQMi+ThXhBLwwFpZQkYoJ4ZgaWfRXOcWICKZHKf5Z7r6+/Tk4Vn7D4jqWsQWtNo81FgF5/tgTgte9Ys8mUUotgYe17l9+V75V5KcCKNjqXEZ/FMQuwkNKZjVBrvhGvAIqr+VXAjAIMnMW4z+BKSbyWZ1UnF0sSMoQgZbTqsvNG/bkaZCjrTGtNgGXPK6xxKRsoLdsza15Jh7Smaei6FcZ2ecw8PkzMs5SZy5qPxFDN4URmH5/3BXlGBZg+t3gVcBzgnGi34XtQ4TymdeL43NnlrfVRjh+tn/9Wj78ZVPDeE0xYAqq6lQica/rLa/26I0YJPgr1vXZavPc0NMsCE/X3F56envn2TcS6np6eeH19ZZomuqZltVpxPB15fXnh8PK6XEMgXS6wvBi11tKtoWJWFDaBMZpxXi3dKVRuDVi3chFhxLgIc0ibpdKOiKVlYk2fL5mYMh1qg1AmXw0wFMNSZ8ahWtAxC/Jo6biQlMKHhAtyLylKOURC42OU+jat8HMQRwhB7ZuCfiYIQerAfJRsbcjofVchr7VRKEdtdGrDU4xOzdAALsCDmtJV5kAxdmUci4G5XjhlfLwXZ74+x/V11CBBAQHqLF2tiF6YK+Xaa6bCW/db39c1OHFhAMozPO9FC+UWWOhpKUaiPmc8tNJC6U8JkQISYEKhcLnbhJqlFn+YHadpZpydtNcKgdPxSNdqNuue2/2W1aqTmvf5yDjP9OuWfrVmtVpn8ZuAm2d0ingn2S2tFZvNKuukKKGML2yOwHaz5XA6LVTR1WrFZrOmX7UoJVlZ52fa1iybUJgcx+OBp+mB2c0cD6eKRSRr993tPUpphmEkIZkrpTSN7TmeXvFexDWnyXM8nPjTH//Mat0vgFbbtNzeNWxWBnAoJUBcYMY2ie22QdHRtyus7Zhnj06am5t71qsNkRmfBmy+pmE4AQ6Up1u1dOue9HrCxcDkRbjvOA44P4qoouvQ1rLd37Df3ZJUkpZq84QOl1RYmQ+JFD2QHRIvteMLcKVLP3lxgEqJk1aK6IVmLCVSM2F2xBAgnjdgcco9aAOdtD/drFf0zRpjeiYXOM0TT8cjXimavhGhJmOlfjfPye1uzWZjmNzIt6dH9vc7bt69Y7O+oes32KYX+6NEf8W5yOvLkZeXAw8Pj3z58pnPX75wOJ1AKYxpQBv6bk2wkefnVx4fH5lOE+NpYB5GbGfpVmvaVgDV9bpHaXBeM00Dr4dXnoJjmhOT7whRSXvG6DiNJ6xRAl71wgTp2ob1es16tVrsu3cOHzxGa/q2w2iN10bmfSMA7TgcSVpaoU7jgBtzpw7n0FEywyTRL4nJM44JFR1WdWzWLdPkMNay7vqzHamc01QAsUzllo44IqT4oyyEOEtdJe7Iwvpb7NVSJ36u062zXsX2XjPHgKWP+HX97kXm7uK1H2dLroOlBWzP4EEd2KSUFohA7H3iOqgqfy9CjSWLWF9fXlxwUehw+fvrAO27jKXQKCQQsRLERjReR5JW9H3L7uN7VrZl3N/w+Kff+PKnX3j58o3D8xPj4xf04f/B7ccPbG73klBxDrtq6HYbUBo9RdQcSS5CiqztiogA0sEF5sxY67VlterQSsrOVGY9aa0xKKH0Or+wNW3b0Kx7OiN+QNJKqMPGYmIiDCNhGJhPJ+I4Qwooq0kpMPvAeDjJPDMGo8ANJ9GCmEdcdJgYaEOiCYk0O8bjIJpV1pDWHe1+Q3+/p3l3R3e3R7eW4GbmaeaYu2fpXHpwEUw150xoYZCW3xU/ocxnYyyNbWi7nq5dEQOiqxACIuRmMbYBpVEZlE066w1EoU/7EHDe5fppYUXJ9i7ZZedEVPaQW/B5HyhU57JOJGA9+y01I/MaSKiBsZDOgUjNTLhmadaf/5E9qM9/Pafl58x6+hF4cf33OsArR4wRVSXJxH6cgYGLc6i3gI9LcKX2p94CEq7Hr87wL7+rfOvCGpAOOaWNupQvpax/dfapz3ZI1cyQ6r6/u6fKRy/PrPjv5V5Kht05t4ip1/axTk6WOV3igZq5ez1GNWhRM2+vE5LJe7TVi0ivUmoRSS8dGErHifJ9TdNclD/UJQc1oFHev4gyK0WXtUoEyFcXGhFlfAoTvHw2RA/qsgwkhrAk2y5YDXmP6vueNscIzjmGYUC0UTratpMOWj5rPYSsb9FarE0ZzChiipY2lwj7YAlB2k6mKAkdKZ+WUkClCiifAE0RF70GFgrjTsbtrzMM6vldJ2wvWQw14+/H53jr9f+7j/8yUIG4BIrH45EY4/Lw60mklKKnuwjcSiBWDEA98Q6HA58/f+b5WUodvn37tugpHA8H6QiwWi0TsfRardG7shhq426M4XA4XJRmzLOIUBlriUDbhotaIbKwRx2kFvZyjLGUMdOklJV5Ya4WaU0TqiePulKgLq8XZ6A2sBfgRFYQttbS2BZlgKREZAURHLPaQqZG+yQNqZQRlK9pW6F6lefonPTl1hqlLbYVIR+qzEABjWonFM4Bee2sFoe0Rk+BxfiU+yv3VpDNonxbxrkuiaiBhXpuiSOeKbLq+369BREtz7IWwKnHtgQWZQMoc6K8pxjka1Gccq01snrhFJdFHnPNdMy1fNlbFhYCkCBkTYOcmpPv1oZEpixm6EFbg9T2enwMDJNjRqEHxzR55tkxDgNPj0/c3e65v90S72+wjSaqtBhUcr2p92cAyM9ST1s2pJhBm0LNh8gwnNA5K4RuQLFQ3oyRtqbakNeZzj+Krm/ZbNa0xjIbTfCOcRqkh3CI2KbMoZlpOvH6mh1KH0gpgBLbcnNjWW96nJsI0WOt4uXlhcfHh4t5sdvtef964nW/4famYb2SrHW3adjtduIkZwAiRWnZ1rY9fb+We2OF8620IRwGnJvxwaONpl/1bG/27IdISC3DGHg+DJxGJ6yJdc/79/fc3d+zWm+xTUdMDqM1MUW+l+9BAKIYhFapSvlNAfAKpdkuG/7kJ/w0YpToB7h5JLqZ4GZ5js6D0liriTEHGyEJqBAd7bpnt9mgadCqkW4QPjA4zyEHv13TsOlXtLZh3TTc7Bp+/t07VivLcXjk9Xjg5fXA3f0HdralXa3RuhUGWoicTo6Hbw88fH7g8VE0cZ4PrwQfaHNJ2TR7nBuJITF7x8vLgdPhheFwILiZrm25vV2zvxHNhpgku+HchPMBlGF2M6+HE+M4M4yWmCzagNYRQiAahTEQo5QbCGNBATFTIF1mWomQ7X6zZtX3i93wMXE4DZzGiWmcmYaRaTjKWvEenTJ7Safcuk/nTg4izGqMxZoWYzuMFR2ZpC6ddaWkX4ywEzzeKyRvrSFquO5YgAiiLYCAXOzi1BSqbYqJmM690Gtnsd7nrn8UwpSoQYVi42v7eR1s1Ay2fEkodf3ey6xoiqK+r5WWev8o5ZAmO3IiVOovmH71cd4vc213Smgt3ackeMkA/XI9b9eql7Go7ynGXEwSIyqJToE1GpfFP30KBDRt27G7e8e+W7Nu1ySlmYNn/PKVp//4B/75+cT0r/+Rd3//e9bv7knAeBoYnCcYheobopWypU4bmhQ4vb7ipplpnplCAB+Zvc9aRDo/a0/wM0ZpktLoEMEF3DxJa+G+ZXuzZbXZkpBkjw8Bq2A+nXiaptybPaIyDdkNgZA8IUr3BRUDXmusAj9OpOMB7WdUmGS+JsWc9xGXHM4q+tsd5nZP9/6e5v0tcd0zWynfI0RE9UWJXVNgVVr2xOITFpA5RilFkvKezPyrMrw2+zZJCR9NGYNtOrDCSkjaQBa2JCSSMsSkpCRkKWeV5JBtNElb5lG68JSWytM4cjodGU/SPrppcqCWpNW0UgGlLSmd2ZTX4FcNDNQBE1UQUfsObyVfyhq4DrLfAuu+B/xYfNn6tfpa3gIZCp1eXV1nCYD/GnhyBk4vWZz1+qr98/qzbx21DbgeK+lOFi6y8lAngMSmxXBmKiilpPbvrXtW6sLeFCCo/Fno7bXfB+fkU32dS0CNWvzmAuAWH7ckt+oY5i0bew10fP+My58y7ClkXREl/WO8D1JaaUQk3Wpz1jsLUXSJrr6nXGvdnaK8VoPQSpVudRZj6laiwoxoW4v3zflz+XvjVVlzjDGXq4ruQwFAtNb42bFa9Us8eQHQVbGfMSazIIpAPqBMTgY7tJbyiK5b0URpKRmCw4WAxqBVK0wo5VFKQOUQrpkDVwwfdWbJNG9oZ50Z33Xp+/flPdfrqH6u/70cfzOoMM8zsULG6ux8QcFKVloEu6Stj4gvOmKIy8QckQxn0zS8vrxyOB759ZdfeD0cOB5F+f3l5YVDZilopRdgotBoJMDPrAF1FuKzVpSKU0ycchcHo89ifaWeinQWV6mDzBppKw+7zsJnbeUlKAYugvCCUNaLM4RACnXG97JtTI3KXWxEWmOTbMZKi4CYUooQRYCskHQSgn5LQCbCeHBW041J+iuX6wGFzcyMlMTxCjHicq1+AQSAhQJbGB3FMS1CLrWBKXSlco9lPMucqQP9oltR2CZ1XVaN2l4DA/GKMlgj/al6puXf5XflmdYsm+vNvmx0dY3X9XnKe99yzCEDJ/mc0iFCScaonEdrogDf2ZmXI4GwYBTn3aHaIEMUZy6EACFBiqJBMk8cD6+cMsjXdy2b2XM6TYSQ0EZYLspYQkycxoFxlnZf3s25hZ7DjSPjIGKe2miarsXmbI+2lq7rUT7wejhyOg3yXX3Pet2jlWKeR6GvKkNAS9eQaSJEYUM0jeXmZs96vZI2lk6opylJK6+X1xdiiPleA8NwZJoiTdOx7bfABqVTBiFGpmmU1qnDhPeO19eB5+cjfWPZ7zve3e25v79lt1uz3a5pN1J2IZlcWK83rPqVPLeySemi5Cu4kNKWplnRxobNRnN73zCMkeMQGEaPDwlrDXd3e37+/c/cv3+H7TrJNyrRSgizk5Z410ep8y6OSzXXnHNSxpDfU/Qs5nGkNQqtwJhKAT+vixCyonrSwj7yiagjLjpSdopX3ZrgFfv9yBQjPiW+HU/MXlSx+75n26+52fZ8vF3z4cOdlIA0UlYzO8/jyzOm3aB0DyowjTPOzzw9P/Hl81eevz1zPJw4HE7Ms8cYy6rf0nYd4fmZh4cnXl9emZ3H55anXadQrWK1MtzcNGy2TWZowPF0FLHeSM6KtJDaZb3PbsI2ht12RbduMQqaRtpL9pueVd+jgdnNDOPINI8QFW3Tst1s2N3s2W02NNYSo7QVXsY1DpLNDR4TA51O9KtOhIutlBGFEJmGCR9mOqvpVj1t39M0IkwZoswnMRBnxzuRBChQWlr4JVnXKUkpyvWhkPKI6D2qMPOKAVdnKmmpkb121munudi9xS5bs+zjZf+qKbvl85eO7PcZFKUuA3W5jsv3kE2c0goVrxynDLRe07gvHaxz8JCi1KQaU9ZP+X2dtX3LObvOBKnz6+WCdVb7TkkcppyM8s4zxYjGsNqs2f7dz7wzidBqTo3h8OdfePz0iRgC42nk5v0Tqu+ZlSZqg2k7VGehU5mRZFHHU1ZUH8SXkfibOTpOw5HWWgiikeNnh08J03SijaSlHWREyh1Xq57NdkUoIPY4iDbPOHIKAR0TfWsxTUOIIpzrwkxKQUqSMj8upkgcJ/Q8Y4LDhBnbNihtmFTkpBJx12E3G/TdLXa/x97fYPc7nFX4aWL2AZtAWYNtWowT4U2lFEqDSqWVdvHPpFzOmkb8xyT7ARQmX/ahULhZhFxTUhjboEi57EGepzFGSEC53CDGkIXlRgEUrDAeIorBz0zjaekU5tzMNJzw3oE6Z25F9yavDS7LgGuf8boMok6UNF3/3Xqq18aPAo76+NF7r38SAmJcJ7mKb/WjALbWr7hI6FyBfBfrcgn6v79u+euln/SjYOqt+3wLXKjfU2ICXbrL5OMcJ5zfr4s/mUrqJttGU5UmYAXQ0rlLR4q5uevlc6t9dmDxVRf9Nn3WtKmD4GufsZ4r13b6rUDzAqTK36u0FGzVvndd+lDHN8CZ6V1pL5QYrcQBRcC7fK5t26WFpHOOaZqWuQRnVtwZXNALOFA/q1qXbRkHLoG44suXrg+l7KLv+wx4CXu8xF3GrsWGpZDBQfEfZAxj3iaNtOlGWn47l/dhayqQxxCTQzq+yGclNsjsl1Qir0tAyYbv5/B5j61LI34MotVHHXf86Pf/0qMGQa737f+zjr8ZVCiZtLIgSgBZjO11IBl85HTMtcRRMc2zAAm25eXlBSL0bc8vn37l8+fPPD4+LnXah8NBaOmzE8dapwXpQp8XYAlolVJL0JuAYRwvglg3u4tJnpRkitNVNqSmt9cPbKEtJaGlF/GzeZ4vguxyrvL3enFGP39nRGtkuizaup4oaY3358VfJn05b6ktKsFyYYkY21BabTkXFnZJXRrSNBpjmgVkKK3FyvUVNkkxIkXRtjYK13SseqzqzeB6400pLRoUdRnNNUpcvquM1fV56veV1+vnXlPAynVeG+P6z2tg5/q+yn3Xz7B2zMs5YhLxtJIv09UiDsW4iPct58pAQsk6Kq1Ak8E5g1FFfEjAopRKP2hDSqLJN86e0zAxTFnV3we09qgomhohRhQSFGoV8dOQa/oNx+MTr09POQMTub9/z2a3Y7PZ0a/W7HY3Ulv8/MpLEWi0lr5vaduGm/0+K+lqxnEQpxGYJxG5cvNM17XsdluUUjlbNDOOU6VFIuACIW/I84T3iabpaFtpbST+Qk8Ia0K4AWCePcfjicPrga9fHji8vtIaw+3tnvu7G+7udrz/cMf797dstx37/UaEGNfSrUZrCUxCTCRlSUi7MWN61muFbTY0xxn0TNcnXo4z8fMzbXOi61ZYBj68u+Xn3/3Eze0tpmmYXRCJNxeYTkfCNH5nT733pFm6PNjMROqaEsyd7Z1zjnEchfIXZkxjaLuWpu/QuW5aR1BJcRomjqcT3idissQoSuqTDuhxojcr1n+3Y7/f4SN44DCOzESGybHuWzZ9j7US5P7080fev78hMrHetaBlcxxGx8vLEe80bg48Pj1zOh6FIj0HtLast/Idr0fRSQDNer3meDwxDmOuj4a2sXSbFa1t0UnAgdXKopTneBx4fT1yOI2M4wxY4kZA1uANKVpWvaFrG7a7Nbe3O1qraBrDet3Tdw2rrqW1lmmaeXkR4dCUEl3X0/cdfd/TtS3KCJNBAh7ou060Q+YJo6GxmnUvrK++37DZ7mj7jWiTuMDr64Hj6UiYpzxGE207oI3CtJp+cUzsAgyXum5tepQykALRJ/nzR85EkiA6VOyq0sWiBMc2AwTX9vItsLTYMGMF6C1U1r+WOTvbOnVh38+/O9vO8qvrAEPxPfMhRqmZPwMKLP5XOVfdvlcQWAFfy94r11S+I5cwqLPqeKGpXju052uXErSs7oBW4iylqLBJglyiRwUIGkYSad3Q/sNP/Hy3Id3d8nJ3x1/+/GdeTkdO//QHvv72hX67xa7XbO/v2f20pt9t8dYwhkCaZ4xStEYzAcQgLQ2NxmrFNA4Ep6QbC5CCk4DHSllD3zZMTgsDJHqmcUBUR4vex8g0TKQsRtopjZ8VTiVcCsx+zoF73rGUKP3EGAmzw8+jdECInkDCrHpc35C2He3dLbsP7zGbDcFaBg1DmLG6wZoGmswe8h5jG/rVOicvfC51kbKu4DyTFyZpTIlNL2wQbVoSSVhjuezFNC3JB3wMmBjRtqFVBh8ipmnzMxRxRih7t88U6ZkUcwZWReZpYBoPDMdDBrKnZU/3rmRFz4kgqw3SkQdKq8a6vLI+roPJ4oPUekz1WqxZkHXmvA5g63X71vHWei2+5XUgW9uHMk71OcpnFh+vAk5K56vy+RilpEQHKae59qFSuhQstPbst9b+1HVJRO3T1a+X61Ocn41zjrbVS7etEiP4GC6CfaVULk3IQXCUVumqYvRqo3N3krP/d51Qqu1pXU5QkoSFTV18x3rcQwhL14SaCVDutfjf1wzZOl4pMdfy7LIfWX+2vL9uBVl3dKhjlZpFUu6xAOwlDijlEy6Xxdb3UeZ2LWKvlFq6TZTYI6W0xCPlHPX8K+BGff+FNXHWThM2pzGJplnlznFQxBi9n4kR9ML+LMLlAa3J5xLgsm27s38JJIQxbG2D8SWhLH65lNc0LEKLKlb73ffr8a+t1XJc77N/7f3/kvfU8+xvOd6Ke/6W428XaoyJabrM6NcLpIAB4zjSti3H43FZZGUylIVcRB3neeaPf/wjv/zyyxJ8uFlqXWO4FLLpV4LuTlUJA1zWt5egrw5SC4OhvOfMRDiruSa46Ciw/MA58IMsgKKEGRECzDPOS7bNh0BKkdmLyrnzXsTXYkYIiRetBWsDKqr3Z5CmiKEoYxinwDiNi1G4pv2U+q3LDULoPyHXYUs2T5gHfd9jTVb/z+0CnZuX7EH5/hroABZEsx6j8n44s1dqICWEszEv91yfp24bU4xq/d76zx8dC2slXta3lTlX04Dr910j9/W5rjfm8nrNoKgN73eIM2nJPKts6JXK7m+eAhoWEaAM4i+IZpK4gpBk3kg2K49Lua5Mf5VERCIlLcisDzhfBA81jRYnbNP1aNNgmk5qWlcr/CzB6jAMTPOMMYqm6wRwI6Gtpel6otI8vxz49bfP/OlPf+J0PLFarxbmQddJH2OjNamz0tVCizBryuKszjmOxyO73Y7b29u8Ycn3C8jg0Fq6lIQQWPU9617o6yF4jscjKNjvt9zc3CzPf5oc1kqry9NpAiynUyD4E8MQORwmToPj9fXEZtvx/v0t8xzY3wilbtWL4vjswc0wTYlphhA1yrS0RrPVK2ybmGdF008ch8R6deRmN9LsFB/f33F/d8v+9oa+7zgdXpmPJ9x4wJ1ORPe9UKNWlqSzgJjNtMSlFMJBigQ35+45DmsU2rT0rQAhJMlyd02LitI60rpIOE4cTiMhyPzwEZ7nQVqKHiacU/zdz3/HfrflNI0M7oaokmhsnF6ZraVbbWjtiujFjt7ub9B2jwsz4zzRWOkNfzx+48unb/z22yecc2y3Pat+S99tiFFKMo6HEw+PDzw/vdJ2LbNzpFTAUEAlVn3Lqjes+xVd2+J94jTMpOQha4pIRjoyT56Exs0J7yJtq9jd7nj//h3bbZ/bXxo556rDai3dGTLQbBrLyhi6tqdrO6S+0hOHHOREadeHTnRdw812h0KJEnwO/vrVht3NHf1mi/dRRCeTJ0XHqztxHCZ8DvwAtvvVsm8WQSmlBVQIIWKbhtSELBqWM4JvWruq7lXlNpHZxolTpRfQuwZo3woyikNaAw5vgd71Oa7PJfbzMosmTKAzi0x+f+0w/dimX9p7tYABcFWHG7PW0MJKqJgG9XkqZKK+9vrP7xw/pTJDPRFVIiUwQYA7k0ApS0TE/uYUSL0lrVY0u57NesP23R36p3f8+s9/4uXzA6fnZ9TDE/ubG7SPbDOIZRqLchNhmvAnB35CxxnCjE6BvuvoGsvBz6gQSFEypkYlXPC4ecJrgyLRGCkVcuPI6+Mjx1eprTY6s8aGQTQamgaFAGHOO3wUTR6VhUJjtv0+RZauCLOADlELLb5d9fR3N6xvdpi7Pc1+h9ca5z3jNIGfaVPEolEpSZeFPK5LkO2lq1GM57JHFzwut5h23mEb0YKR9Z8IKmJsDqi0QRvpGqaNBRdIiL/RZap0CGf7IfprAsbrrGczuVns3nBkHgfmecK5WfbidO48ITpU2c+sumNpdWYS/ihhVM/7YoOu6+fr+Vj//a3Szf/cmqkTJvJBg9KX3/OWD3O9Jur1stiSKiHzVgC6gHbpMklzvr7/fKDy1vXU43oBlOrKzqSE9cKKK4mXYptKMFwDN2/5prXNuwZ1ru+xvPd6zGp/dr1eM/uzr1tsbAFrCsBRl5vVrOkCUNTXWHzY+vnU12wbSwxSMlTaSbZNi83J1aInFAq4Uuk6lFipTnSWuVpE+Ot4TuvCFAh5rV2uAZ8DcufmnBCV1snCqIy5NCXkEt1iw7OQp9JYYzGmCFSfgRe5JgGOQxAtFPGJpfRBqVKSoNAWjBXAYBxLWYTLazuPIZoYyhoHpcPCWmlbnRlU4reU6zzHiCG/JiXE38/nsibfBh3+Rzr+dqZCipyGE0X131q7aBQYY5imSVo/VkKH0yRlDtvtFmPMgl4dj4IIPz4+LiwFqfEWwbFrY2KMYb3ZAELTL+hZDRIU9KsErSWrXyO/cF702oBRVmh+MRLCZUnCtRFfFq+SrHHI4EExauV74pXoXzl6a74zQrXRvc74INgFxZ4XOo/UrEubtRhDDuYdTdPmur8saOLduX4pRlF4Nob1ql9AA5cp6t4JSNNUqGl9XYWVUa6xGFpr7QIm1EhqjW6/lRl7a1OtmQS1IX9rM70Afqqxq69LOgG0iwNQwKZ6wzo7+nVpyPl5lzG4/qk37WtAocwRpUWZeylnUFJDHar5TQYUVP5TqFspt2A+U7YyBCFGMAcNSuncd1tqqGfnOQ4Dx9PEOE2sfU/bG+n40LV0qw1Nt0Jriw+BODv8PEvd+ORQxtB2HW0nbJ9plvMFZUmHkd9+/cw//fMf+fTrL0Did+3PNI0hERnGI86PKFjo01oZFF42uRSYZ3Ha2rYVHQYt7Z8KPa5tw1JSNI6jZJK7DSEknp4eeX4Zsq1RrNfrvMGULhyw2Wxpmo77uw8cDzPHwxFNxAfNw+OR0ziy3/WchpHnlyOb7Yrb/Z537+5obMPsIQSpP3QBopIxJinaRkvW0MIcNF3X0vUNm82Km03D3f2eVd9iWwvaMIwjT4+PxOEVEx2G7zebpuvRq/UCJp6doAIs5Z8YMChB0zWo5BYuvdWGxjYEn1A6ghYhVudEeMi2LdpqptOJL48vfHt4xc0Joyzv373HasWm71ivGozyTMOJE9BrhWbL6/Mzz+uG1eodu82aJjUoYyFpQtCcjge+fn3gy5evaJVom3vaJuTuPdIS+HQamCfH0+Mzzju0Mez3W/b7nXB5UgIlpSnrdZOZbAfZZ0zDem2Yp4g1Il43TzMxCkLX2YbdpuX9/Z67mw1tI89IdCo8re2BREzSTgoiTdvSaSMdJxqxo85NeR3HxSYrpWlbgzFrrDGsuo55OKEIdP2a9bbFNIqDc7j5hFaRpilZS7GZUy63aLqqzGuaUcouLLEYZS8JLve7z7XMivjdnJknx6TOLCz0ZasvySAa+blyhH+UhTjvo+f2X8WuXYMR14CC2PIzXXcJQtQZtCgO4Llm/q8DxaXd2PJdVRBxrsHmApc4Z3Ov9wq1BDj1e69LK66DQaUyUywzIVLKif+k0AlUSKQkzmjSEBS4worY9mxWv+en21vs/T0Pf/yVp19+4/XLAy/HF5SKEGYOj19RVuMy+G9TZpRNE2EaUShs39BajVGBEJ10LkiRxmS9HO+Yp1H2mywYOh8npuGEUtB0kpyIKeAn6ZATdMIpiL4wG8FaUURXOjFMRcDZMcyiLaONwfQt3X6PWa9Z3d/Rf7hH7TeEdY+3htM8EqxCRYtSokafQswaHwkfhS1nkCDKqHMteaHFW+w5a5piroMurf/0kh13wQMiPm2bFtHTCKDjwtIRpsF8DuJiIPrS1UL8zGkeGU4n0aMoIGDZz5f/nYO5kkyLGRQtZUYLc6ZaF2V+FV+kvOa8J+Syv3oe1smi+jvr8/7n1s9bwXdhrFyv0foz14kUSYxcMhYEyKyy9iHmAO77ThdyrZfjUtp7vnX9bwJ7XK7b5XtjZW9MDV5G5pJ9Ltebg2ptznOi7lRQvqOm7tdj8BZbpGYJX19fPRYL21jpC/9yocpbe1GCW95fgx7XMUKd/KrnzcX8i4mkIj5GPDnrrzVd29HYZinLqAGEcv/1vZWE3Hq9zmVZ45IoLi0l9/vdBQMmJSkjaNuGrmtzqdG0xAeL/x3z96psz6t5HqOwxGrRyBgjq81q+Q4p8y4ghJIuYk4AStuYzEDMQsNGOg9Cg5Q/hYtYRe69ateJx1joV0UnwtI0CuUhRE+MnnOJRSCmEvMEev/9nl2myOVUqSh4/wMdfzOoEEJgzFnEzWaDUmrJPpbNYZ6zyNk8i0L5NBFml3umK16QjLe0iBsYxkF6uYeIz4a2NnoGBVk8qqZBJYT5aDJanCr0t14kNdXn2vhJ9v4SwHiLyvndOMR4sfjKUSPS11Slmop6fe7a+SqATBET0lrEn9zscd5BUiQr6L82CmukKwApokk0VovStPeiSO5dDlqFYdFag9UKUsRlavo0jiTAXlFja+P2I2S0XHehDNYgSjkKTar+zFvObm0cazT/+jmolBZxp3oMi6Euxrke1+suD+Wc12UR1wBBDYy8BY7U87U28L6AAbraLNPb7AYyiFDYCgJKyOsaqRW2VlozkgpbxghlXhtUdLjZEUOiG2fmORDRmEY21xCStE5cl7Zc4OaR1+cXHr898PXhiWGa6Xvp7x0i9KueqBSzj6RhYpwin7498enLNx4en7i92dH1HcYaYRc5cebWq5VcepCAqjCKuralbQXZ3m739P06M3gU8+xJScCI9XpN23SchhNd27FabfJG5IlR1kTfd2gtAEzIbCZrLLv7G9brDUY3fPr0hT/+8c8MwwGXPMeXkc4ZVque2SU+fX5EfXniZnficAiycUbRXl+v16y6nqbtl+c/T57pODE7uY6mgc2mozE77veJ2/2Gpm8AKUH48u2Rz7/8QhtnblaWbf+9ufUxYZMioiGInombZ1KK9G0jazzP95QiCi3U5xRFxlFrVGtIgAsR5QNYjW4tumuxpqPpV/ik6CaPNkeGw4GvD0/89ukLTdOSUsBaxXbds9/0PLkJPx/xU0ecTxB6Xp9faBpwfqLf9DRNS4hwOg6M4wQoNqs1RiV0guF44NvjCy8vB8nCt5ama5men3h+epY1EANGS5mCNhCC4Xh0xOBorOP19cg4CngwTY7Hx0eci6RUKI9WtBB2W272PTe7PncbCTRWlJrnMDGcIigtayKVGlOL0QaQIKUApoUW2bQNTWOBiNENq9bQWcu6b5g6TYoO23aYJjG7ETcfCWEkpoi1mtvbHVLKUFqYKXxmrs3e0XiH8T4Dgwqt0nINNuVWrI19M6k3jgMziq7vUY1oQtSCiouIrroEhIt9vQZh698LsPAvo14WG/gdEP7Ge87O3/n4K18hTmU6sxvKZ2uQN8azwVSqrnMV560AsVIL+31dag1UX/+unKP8Lub9RimpqA4oZjcRSiZdSQ2/z8HzKRlsv6Jb7fhps2P3/iP7D+/59uc/8e3Pf2FwE8OnP6F/S1ijaazBGNGs0ZltGeaJRGLUjuQ65vGEHyd0Ep9IJ5E9jMEzCTeFGD14KbNMCbTVxOSZ/LRk1VHg/IhT0nFCadFmwSQRanSO2TumKIykk5sJGlabntVux+b3f0+3u6W/vUGvOiZDBvoc8yRdHazONcs+oFQiGSVdUkrJDgprWppGS2mJ1rgM+CnHuQQwnXWyErnTllaLlpM2DV2fQTXbknRExYC18px8cEQfMBoSSWjR08A0DPgwQ4hM80B0EyoFYeaRsPqc+dZKwPya6g9VUMdZe6DM+3pN1AFw0SlpQ8Dk4K6wT9/yJeo1dp0N/2vHtc8kgY/8rk7CvfXea8ChvLYwFTLYUD5z/aN/8Nm37MT18aN7uwZE66Rfa6ukVCwigoE2t3G0WeQ8cQYMSuBe7F6JD4pvWJg0P7Jrbz2LmrVRz4GUkiR1cjvUOiYo3fCuAZXrUpriP9c/xTe9nh/1+NSM8nmeWa/X585BWi/MgxBCpvVfaoCUZ9f3/WJ3SyeJwkhPKbJarZaSuTregbPu2jRJJ5VxHEU3y5yBlTKWNQutZjKXn5fXl+U6S+lC2/ZLEqv4+MMYGIZTZs9a2r5bkqhta4jRLOyoPMOW75T541AmEKMjRhF51jrvn1lAW6bOuatKOUd6Q6jxvH7OZYGXzLr/cY6/GVQYx5HpJO2GCiWnMBXqYPh0OuHdufVfeb0O4lKSWp3n5+dFELAO0C+RU5lop9NpAS1SSqQodXbGGClFQECGMlFnJ6UUxkqtlM50UR/8gp7PLlzU3i+odoUiXxveFETssQ5632IcXATCSmicbyGv5c+a7VCYH8YYIkmAjBAAhYqGEB1KWxFs04ICx+iIwRBIeH9ekLWRKBsZnBeRoIsWlcVX6msrP+U99f3VWf7rDg9lTAqLoYA9tdEq7/nRZlIb9ouA/42xLQF/DT7VaHSZe8WIXyP+5d8/ej41e6N87kegRyS3LFI561Zao70xBioVamYuR9GKmNUYQoqo7ORYK2Jh0RexGYWxhtb0eCcdSXrbsV5v2e/37LY71usNIGVJPgbaaY0yE5NzHA9HjodDLjkwdKsVq3XPqpP61abvUMYS0Uw+cBwmXo8Dp+OI836pRZM5KsrYRmu0hnEYcLNjmiRL1Pc9rW0rJo3N8yZUG86AUor1ai2ZnVYyO8fjQeioRLbbLW3b4IPj9fDCPM2IYTa0TU/T2EXIZ3+75v604+U14t2EUpbdfsv2Zo9KMA5zzhAfmZ1hu53oVh2r7UrqKI3F+ZmYKZJdL/3N5+DRKmB0pO8Vfbviw/uOjx9v2Nze4GPi85cv/PnPf+bx8yf+7m5PY8/tkC7mVlKEpKTNm/eigzHPKCBaIwBSbvXpxgGvNak1dI1dNleS0HqV0SgjwYm1Fm0NSWtCgmH2zAGSamiaFQrL4fXIw7cHunVLDJ7WJDarlvFk8bNnPL3y/NjQag1pw3ol2cd5HklK8/RyIEZNDJrdZsu663DzyHA6cDy9cjqN9P0qZ4UcxgzsdjvappHMpxZhz5g0MTqm6UjfdbjVmr4XvQTvFOM4iihoiDSNwdp2YWpttx27bcu2t+jk8dOMMYCRDiUqebwTUAGVnXoMMQk935oW2xhSijh32SMcQCsB8/q2BxTeNejocLMnhIn5MDEHaefXGCX13FaxalesV1u0ttJBxM20nb3omlOC5gWoTKJ4H3zKAbIExNeHZPvM4pCJloIAGMWhSRmEurZvtQ2rAePz6z926mvbWDvBYh/Vd7+L1feXPfzSef5rTIWSuZO+6zGdHXo5vmdO1OwDuVzFmarKMgZQ0cNrUmC5/kIPTCrPIWEfJC2CdzEBPpGMEeq7BmJCOegsJGMJ0TJOEEykXa3Y/NzQbnr2H2/Yfrhh+PaVl0+fOH77xun1iA4RkxSm7Wia7JwjmcshOEYl5Ttx9qgIrbGZGgw+iQ6NSgqI6BQxQcZXhUSIDj+DaRuargWt8dHjkwMlLYNt0iiX2z8HzzhPeA2xs/Q3K7r9lu3dLf3NHWb/jnZ3g+17XIz42QnLJkRsMugo1cgloWGUWgQXlZLyiOScsKi0RuUSKJWpxzq45fEarZdk0ZIt1hqXHCEIdSQllUWINSaDjdaSyyokezjPWfSSKB1k5oHonZQ3uIkUM0DzXbZeOr2WElmVA6E666yURqXLtpDXPlLxnepyTNO0i19c+891WfF1EHsxd6/n7V8DG9K5NPU6A/+jQD8l8V+ug2il9YK4pas1XJ+7PMPr67oOot8CMK7vtxxljddsBR98Zm6KalXtr9b6DzHGhVVcgtDZucwEzln+ym9driNjmqm6vuuygLeSUXD2r9v+DAaUOVHed13aIHbvbN+vk3q1/kLNDq598HL9dWKusOT6/sxSrsHoYm8K8FXmY7mmUj5yc3ND27acTiemaeTz58/sdjs2m81ybbVYe53kaxpp6+ydJ/jzXIfvwa4SL5Z5WzS2YooLoCDnFSHJ9bpfrnF2MYMlDmM0s3eZOdEtyUFjzUWcVq+1BFmo9cyeEKZDQMorNMZAjDlmSEWcWKHUW0yFAoa/Idb9P9jxN4MKz8/P+MNhCcBB2sgVBdAiznE8HhnHEav0ggqWrHsJcgtSVmePtZaa7BhjzsbmRRhFU2CcJoZRVOdtI45jjEJDW23W56x0pk9qa2mNWTYdMrrnymKJZ+cm5bo7qBDY6t6LoxRjyp0Xvs9U1++FS40ApURZtrzrGs2Gy0x9vQGVxeXy5qBighCJKaP4MRKcJzgvyLwxOC90+BpUuA7sy3fW5QHXgfI1HaoYsXozWhDZmoJVjU2tc1C+s4xXWeQ1SFEbm3o8l7/H3C6nQm3L72pwowZN6nE9K7ieRXeuN9qY0tK2sjy/ekOoN8QzSCCMEdnQslOKwSfPUiGdkjhTgE6Z+a2zir8RpynEgM89ymM2RNaAUQ0OCTzI2TelZaNptxve3d3w97//iZ9/9zO77Q6lhKZpm0YEBRuhlpZauu12R991rDc903QSIbr1mSI3e89pnDiNnqfnEy+vBybvuLm5YbvbgJLN6ma/5u7uTgJ+N3EajsyTw2grKHbTkhTMs6huHw4Hum6VFXylJm8cck/w7kC/WuGdKPC/vr4QYxShn1YC/dPpmKluYLRF64YQQCkj9fYq4fzI/Ycdq63h5fmZEAStPg0n0aqIsOq3aNvwepxAdfSbLf1qjTaGYRo5vL4QgmO73QrK3xqsBZQnxgGjA5vtmo8fb/jpp3to1/z5l6/84Z//yK+/faHXUrK1225p3thsuq6DVuxYyPbFGIPJdYYkARv8NDJP0mdaqwajxFZ5xJmfnWOec6/rFJmDtB0NBKJ2vB4nHl4GDqeJbdux3u6ICZ5fnlm5DtsaQppRRPrWELVCx8h4OvBkDatVg3OB6fkFfVQkpfn85Rsoy83ujtv9HUaveX5yPA0nTqcjxnQ0jSWEyDSNaK343c8/03YNh9cXDocDqAhIJuPlZWS92hKcYZplrYxjYJ4jxjS8e/dOOjn0HU0uL/De4aYXXp3CkLCNpu0s3huUKeBcdhaVtNEsfctjjBQyQKHba61yWYtkcqy29F1H23TSnnOeiSkwzgPHw5Fx9iTdkLQlYhAhuCgB1DrR9Q1Na3BOs9uu2WxkzptcZqAqp73yX0XFP0Z8mr+bM23X5gyMKJwX+2xykCs2Kl5Ql6/3k7LnFHtfgx31UdvV+rXrzNp3wU+S/fTaSYbLz10e3+8n0now19NTgpFsMyXioQAa1zb58nwIxyep5XzlnJTz5Yz0QncXCAGlljcQtSJG6aZiugabEjpFUghoH9FJoaMiJIObA7OK6F7K7+zNnv2+Z/1+x/j4jZdf3vH86y8cvnxheHrGHweSn3FR1MYxIjLo/Yx3pQe9fEewFqtFmd77mEsiBHyGCNGTcqs9Fz1JKZrUigiZtmIfcUSVMEkxZ9aHzkH+erNCrzr62x393Q2r2x1m3RPbjiMtoesZksLnEpAGg06SyFApYjTEBD5KEiRpg9JNBgWFjRW8xymhAIuWVfZHlMZoEd+zWfPKIfYxhCDdUbgM7pZnqvNTzYAGPhBmAaBTSqzXHSoKQ0MefMy6Dh6jpBvYEqAqhdIRnYQForVZ2m+WwLWU+MCZfn+djCqU6gIALllwzlngsv5K5rjOetfrq14bfy0R8926VSxMhRo4Ke9/KzGSUsq28XLtF2Cn+Dv1Z8XXE12X4kvXa7AAqT8CMmofsVxrOXcd6Nd+WPDhrG+xfFauq8lJsBCEhVLO57zHtg1NZmUFEiF4wRGtIZ5NSwZ7z2wno86lEjXIcT2G9TMoPm15vWZC1Azq4lfXwXhJ8l2UzOajvKfMsWt9srqEOaWY22Q7ui6Xp+qzvgMxC/W2HbOdF2AhxnOpedu09Cspe7DWMgwNh8PrkuwtwMF1l7ja12/bFhJMWaD7LWZ4HeyXz2it0fYs6AgsYt/DcCKE7XlstYCKKYnvL63IZ0J0C0tDqQRKEn4hiL9ujKZprMR5KaF1yp8XgEIp8RGMVRl/Opf6ybUrlPq+zLWe328dP1gO/10efzOo8Pr8ghoHmqbFO8c0Tjy/PAMKX03seXaCrCtpk6ZzljYTGokxMLuZ0/HIOE1LTUpjGjBaWuAJDzwHzBE3zoQk2Xpj7UJbLQ7TZrNhnmeOx+PSkaHQcsoivm4jqI1Gug8plEqL4UnZc5FkRa5sjWkRMKrpV3UwCpdZ85puqpS0fNTZmUl54pKDyrZpL/qywpmOGvwZiSxB83XWvBiTcRSVeWkhKTWMqSxSefNyrYUSWRBe75ygt9XkL2h60dGo76eM/XLvJSjP31OeuC1t/JSitGeRhVScuIyKa6QOM+ZacvKYp5pmJIdRaZkrKZ3b6SWVFqekBk6EwVJUw9ViaOXC84+WeyAlonPEFLJDcab+FZqtAAGSTfZB6rVjkHaQ0QdMa2g66VjgtVnmnVJqAUOiyteMbGbFePrgiVNcqP26V7S2QymN1QE3eUBLDaxNNI3hdr3h558/8NNPH9nstgQSwzSLWN1mzXazQVsB+Lquo++kxV4MnlXfcBpEm2G96un6jsPhxHQIjNPM89OBz5+feH48YLTlp4+33N/vWK0a9rs1d/d37HZburblNMjz6Few3qxZ9WtSlMAyjkHW/DjR9xMq3fz/ifuvLkmSJEsT/BgJUGDI3QNmVlX39O7rnn3Ynf//sv+hZ2cKZHVmBnB3M1MkiME+ELOIqJpFVkZNz1nJ9BPuZgoEMCC6dOnevMmU/rSJvp/wfshK/UdeXl5pqpbqQ4Wzi6ez1oN4LmuLwhI8XM4D5zCQVKBuNU8fPvH0+MC23XK5nOkuPYfXE0ppmmZD3YgisQ+Bza5md7elrqz02g4D0+TRWgndP0SOxwPHw4G+v6AJ7FrL433L/eOWZlNzGSMvz698+eUZP0L7dIetW/oUSdNb94fKWqI2BD9Jm1L0kOIsskSKJD+Rsj0vKRJ0pI/jPN5DCJk1BZOPjN3ENIwyl5OS1o+upxt6UAHXVjS7DdYaRj+RukCdKrwfUT7QOodtLDoH0lWlwUQu3YnRj7jasdls2bQN51OHn3pC7AHDMPZcho5xGtEGjl0391Tudjs+fczPO46MwyXTygUUinHgeOq4dGKlqY2GFLFGsWkbmtbRNhXbbU3lNNPUczp1jMOFlJT0ZpoWHS1DNzGMEz4mad9JSCuIrTHZO1sTiEOHMYqkREjOOouxWhL3qsbkinBWQsmAdKIf4fUyMY4BWwnVOySYBrF39aPYmqUIdV3RVg1N08zMDWn7mZgmqV4kVO5pl30tIGtIeKeab40VOzSdHWYS2VmmqKtDigKsSbBtVorV0gKXmwfnNRZVNCjWVlllUWTZK7KOi3xPCZ6FBSJVPWkVKJ8NJfkvVWUECFd63nNJKTsWrM4pxnlfmLsclGwQKRWLPAFslZJyclLMQG5KZHWDcuTNpdj65qQuspzjmhWS5msAhQSgMgpknJT5GJVeKp1zKf/4cQABAABJREFUcKkxKKKRc4opMvmE1uBsTfPwkard0t594P67Hzl+/szz58+ML6+k45EpM3OmyTOlrNs0BlIIJO8leTcGp40k4yS5ntyjrJNiUlOOsUTlwVRWALzkMQmSVgSj8cAYAa2xrmKz21NvduwfHnGbhuZuT7XfopxjSpE+eExKBB+IIZGCaL2YbBsuLBrZq7VSAnykRAqJGEe0UpgUmUgiFKeYW7sSGdhTGmcE+JAKYMIaK20Zw5gr5RprDM6Jq4vRwtYqOiZTFltMWciyu5xIKWD0FpldAdm687jIDJSYdJ4PeWxrg2bFtEnipKFiEgApv7dUtCUOiPPYKeeTkliQFhaZsXKvjC023Y5N25Kn5WwRG4OwdRRaWmwIwsi9YgHk9H0NQEg2LPEKOS4ryW+MkBkgkSwEmcGdch1rQJI812cQ7wrIK9fJ/DNxxcjAbYpELUzalLGcJVkngzgs58ua2bQUhtbx6BrALKzjMu/Xa1iMoiEmLM6sHaCkAu2nUdykMjNXBMxXCX4UwdyUBdYLY0MrhVNuzguULi1F2ZElieOXyiCkMFsk3ym6Mq5yOOsgJQE3VG5h1VIASrFYjKc5bvVyY+Y/JZ4vBUFXnH8g6xeMYivtLHXVyHiLat53LmfPMPRUVZ0ZplbmkZP9Tmu5VqOUsAOmxBQmwiTi0U3bYpUA8ErtpehYCni5aLUukJY4paprttstzjqsNbjKze0/IvJYCskyRqwTzaMQl8L0OC2OETbHs1Jg8CIUbsT1RWvRx0op4aPPwJCfc0FjwFqFJ6CzA5hSGuvE+ccHUCoLwCdZv7XOc1PpzJY0iPuaI6o8v5je7Nkx515x3tdus5l5+K/m9e8/bgHA3/rd3/sZ/5nz+d2gwuFwoPYdwUlyezqdeH19nTfp5cTAWEcIkX6YKJ6+xRIkRul5mS1FDLg6o1xVTYRlsMUgKHWS6ovLFJaCEJaFYF2RrqqKtm1nSs5ms5ndJsrnLqhnBMIcFCWQDbOACrOQSE6SlSwmarX43aLDt6hyqaCT3R/W6PAMTFiDywhioSv5KQiokcGEdQ/VmspfaD+F8i8InyjgllYBhWgmrBHfK7XvGEn5Pq6rAGs60y1ifNUyoMtSmAdipiPCjf1jrtkX1d6UImEWOpF7nFYAz9pfeEHKJRZIRHwObiORpMle61aCwVUlwxid70VgATsLbQkiYqlZqIylrUabXOGiKAgvvWMqCUW6Bozu6c6XvHEnxq7DWrHQs1ubreMmQowSQOtFB0RpTe0q0TPwHuVLBScxjIra1WyajQjyhUhf9USfqOqKpqppneLj3Z7Hhzusk/65Low0TcXD4yMPD4/UTZMBJ3FVcM4RxjG3AYg/udaZGnuZ6HoRe/RToLsMPH99oTsP7PctT4/3fPp4R9u2fPfdNzw+3OPzdbTtlrbdCuq9kcps8IHhcqE+OaySa9Va7M+msYMU2G0amlraKc7nM+fTgaHvcNqw2255uL9nt99JIBA8/dAzjhMpKXSydJeRr5+fOR87jAXndgznTMHXDqImBoXRFTYHFF1/ZvSG/d2Ou8eGduuAyOV8EWsqJ1Vroy3dpeP4euSchWiNTlSt425X0baWKY0cDgPH1zNONzzeVzS15dgN9NPAXr2tOqeQRcGi2K1FP6FSlGplXkiDF/95nTQhpBwgRRErDNPMcolRMfUjYz+iEjhrGcaIn8R9RimoW0fVOkylhf43yrpiekHjtY9UylDldVgpxWZb4SoJtl22vKyqio9ty64VkPZyPhBjYhgHmrbFVRXdeaAfL0xjjyLSNpq6hhgHQuglcAP8lIhBkZKRMTceCN5TNxXbdsNu24gYl5aENMUxz8eRporUtsLoioRG6YqI5nDseX45cuk9w+jxPmG0panF7aF2FU0VmSqPMWCc9F1a40BJ1Somh0YCP50y8Kc1CYunwlMxxpEwiTCmROMGomGYJrx/Yeg67u/vuL+/z4yCiNY5UFERE8TRJSmFTpLsC0MpV8He2csTEGJAY9FKo7NuSkwyngy52qXJFVmxV5wzliL6SxT3gVwBwmRAdVV9XJKHhXa7VGol8tNay1jV2UEpXTMRtNYklTJrBJKSCpBWkqSLuOBSPQ4xEJNUgVNaWbfNVrrClFGqoNBl307S8jMH3YhAbmY7oK9p2+K6M1/mNchc9nFJ51BIRZ8IKkqCH8s91pqoFFoZotLEkAhpQmmT3ZUkKBXmjGLCoOwO+7Bjs3tCP32L+f5EOB1RL5+ZTkdOpxOXc8c49PhBdA78MBDHCeU9ViV0jIRM3Y9kBiVJzqOyhCB2q8YaWcOc7IdYscmr7EbaC5RGu5pmu2f/+IHN3QO7u0dU5dA2W1rHyDSNhDShw0gKEyomqdoqeaZJg7VZDHlOKqw4P4RIiNKqZhQ4Y1buXYswYtnzVGn9KdT3HJ/4KaB0wjoRp3UmC3+mBARSkMLIcOkIQbRpgp8geYL3DP0lgwk5kUiSmKSUh58PudhTAKccH8SA0bKGGG2E1RBBJTOvC9oYYpDoJuWEWYZ03udjErAvJkLQjNMAkGPVDc5V1FWVK+MrPSsv164dcj9VaTtKM0hIBhIWQCHP3RwzGa3zGiXaTYUvW6rjIman5/UFVeIzTYyiM5HTaHJQnOdfKfYUQENLvBxlzdE6P94osVXILFqVY60UZV4oJCQqIMwt+7RUrGGp9ENpZZ5E2V9LgUmEq5EihfcZzcjxrpK5770XPRRrSTEQJtmbVbq2syxMjdIqPSmFsRani2sREh9GARBny3uW9VKrLAaeBdWVJyewEvtO00hKdnZSKLlSCEHGGRJjznbBaWFpoNQscFiABWcNfZ8LqENPWjHRrBar6hA9fkTmV3QkK8CWXJMUMyprcZsNlbN0qsN6EZFNITD24iITYqSqK1IWay+M5jKuYoxX+UwIgRQXAUjJLSwFTA4hSGt6Kfrm3ENaFQzOWfrBirV2zv20UYTgCWEssn3z/VUZIAm5MBlLGzIBbRROSRxUxrnkZ5oqWZSX/bosTXJvcmwQUwYVMsMvaUgy9jBv0+oC04e0ZMnrPL3M2fV2//ck8uvX/L2gwX903DJtfu/xu0GF8/lMCN3c7386naSi571U4WcqvSDU0+TnwVIq6YKkiTXHQrmUFob9fk9VNVz6nr7rGfoBWdh1rlKqHGxkepM2WG0gJvwoaKMzBm0djasEAUxwfH0Vumovk4yYSHnbKOJdM6UTroIZbZagpTAYymJdjvXfb3vr1n/UbA14DSoUis26BWEGXJTKIotLcl8ETNa9hrDoWwiDYNGIgKW1oizI77Uq3C7ei23MommxvuY1dalQwa7YASuxlnJv1gIw5dzWFLI1jew9Nkj5XBlXC2NkrX4uFS6pfkuLQ1Z3zUqtEgwXr+msYJArvjPrQwmqLH3YwhaRDU/Rtg0kqbZMk+dut+fp8YGff/6Zrrsg/eIRPw4QNnz49JHdbsc4jJzOZ7ruIm0OkwA4m90WZyzn7sL5eEQZxXZzx+P9Pd3QUdmKu92OtmmZppGuE4/szbZlt9mxrR37psJYlXvdBoyR83SzWOMiYgoC2p2PB/ruzDCK2F5KcDp3nI5HpikxhcQwCpIfY8A1jv1+S1VZNtnRxVXuSl9kt9tRt9LWEBG6tqqlKt/UNZvdlqHv6XtBnadJEuN601DFStoAzkfQUDc1D3cb7vYP7PdbtrutWIVlUPH19SCf00+ZqjYRYo+Ohr678Ne/XGTDyIHQZrPl46dvaNqGYej5/PlnxvPAdteijRKRxAzMxRhpdy3bzRbvPZfLZb6+ahwhHVHIPTZGrJrOBxGc/ebpY14vn/n5l1/ZbRPN/q2mQpg8ZNvZME1M4yDrixKtGJJUA8kBk4+R6COByJQiCnBKxkIJ5pUWMSI3RRgGSWSVoq4bgpa/h2lCuC4JU2xAjQbnKDRzyAGfUfNYWgcD1hj2ux1d13HOALExho8fP1JVFf2l4+vXr5nxMWKdoesuTJOf2yGU0sRBtDVmRpA2oBNKW6yrca4V2zhbo1QkhITWFbtdhVZ7qSBgGH1kGDyvx47j6czheOLcec6XnmHwkDR13bDb7Njvd6SNpaqMCOW5CmNcBgN7/DgyjQNN1WC0uOkYbbAZfGjGSeZiBm2C7yE/BwlQPL4XircxlrppqCpLqPwVVXdmb6XiOiT7jy69re/sweL2IwF+oZlqrYmTx4dIjJLcqTmYlUhrpsr6hQo8r6dW2A8aPVdcyhr/HwUXMYPRZR2+rZZcg+6FASF/ve3JlvdwdW8E2Fg+KxRy2zt35/ZcbwF/eBt8LXv1NXhdqrQFmBdCR3blWYHwZd0s1Uu5NMlSRRdDPjOEOCcA8x6pNG6z477ZoJ4e0N8+kbIb06XrGfqOMEgCNPU9vu9I4yAV+KFnunRMw4UwSYUwKQl0VRYhld59m9l8gSl4tAbb1OiqAlfhXI1pWurNnma3p9ruiUmqo1NKFHepqCWhismjo84JZaHVC9PAOEOMeq7Mqqhmm24ysG+0k2pxTsDEcjUt++6qtVTnxEv0iK5V/I2xkJMVY0WIb/ITQ567ss8vSU6xkbPoOaBfiidGgCyt5wKCQgmImURpPqhE44ougstjVxPSW3HwOSk0izh3iXHK38dxnF8bY6KqCgPV4pwUe6Zp4nLpmSaPypowix7RdfJ1VeDhbXJwW0jS2YZ0jrlWxbBlsnC1Vsgc12+Sn+U7hCkgopbvrxvre7CO+Qpzd62BNc/5cG3zfWufvszz67VD4s4lNowxZqYKV5bzNjMWys/KPV6/L8YodP3ELHhYrrvc03VSfbvmrFuHy165bl2YwZ18TjEsRdOiu1DGzdp+vvwspbS4bmmFc5J8D0OfWQnVqsBWRMdLC8GQx2A9ayqU2L+pG7RanNO89wIu5DGzdpEon7t+fuXnTdPMRc++7xeWRbbMLEKWpfhb5kdd17MWQl3XEjeHkK9tyAynsnbLn3WuoLW0FYfgxTCAmNmRipQCVeWEFTZNKGVmprhSSy5nrGgohDhlJpInBAWMKFV0rHLLR/U2zltymHXOePOam63wb7EObo//WYDC/4zjd4MKKVeOp36alTznykVG+WViLQsrLOqlzi10F61XC5yBtm1p2xYfIkMvNj+Fcm/sSlU/q4mmlNhsNux3u3kiiKjXBZ+Warsxhq9fvtL3/TLQlAQCzlps1cwL8jxxwgoMoCgArx/e9UI935+clP/WQ7YrFGvdsnC9aKtlw80bq1FvdRaappkXsbKwDMOAUosQjQS4b+2+1q0TBWEsSWE5/3UyX55TsUVaP9tyH8yNqMz6NWvQYv3vENIcNJR7AdeiibegwnK/3/YFLoyQvGllAEnU3pVUjjJIBUJLmsJi/an0dTtHSglrxM++MHPGceD+fsvD3T193/P6+sLdfZt7vjXPL89476nrj4zjgEpgjebbTx9x1vH88szr8wuRxOH1wDiNbJua7WZL5QwqyLns7/ZsN1tGP2K1ZX+3x1pH33d0TQ0Jtvstj3cPbNuaSkPXXWT8e0/TCH3b+0jf9TPVPwTP4XDg+fkr3flIUzu22w3GOsZxojuc+fz1RNeNGG3xPnE+XxjHHuOkal3aA6qqmkVTy7hxzrFpN7m9SUQWrXWomFA6B2Ry+sQk43bqR1Lq5k1HaU272aCUkiRws6VphUVQfk9OqrwPXPwF73ua1lJVW1knQszMpIDShnaz5e7uju++/566qTkcnhnHjm7oKNa4pCQVsCxgVGWEvwA1zjnatp3BvHEchU3Si00ZKfH0+EjaOw6HA1++dKLaXjl0WgSZViuqOGcMPeMwMk0h021LC0TWWjEa7az0SseItRXaGqnCBBEfGyZPiEIX92FxPCnaDJU1eAzJB4a+x6RIa5VUJIz4ORsjTjNCGQyYKEKZxpCpksKG6vMYq1yDdcIEk4qfPH9nHRo1z+muu3A8SgW263oOhwMkM7cDSIuao243bGIBDqB2Dm0cCgvK4qxh09Zsdy2Vk8Y0paRVCZ2IUc3CTXXbknQgJIXSxYrXCiWdhEfRe1DOYpXDaitVxUynxBiUCxgjVE15r6L2nnZT43MPZ3cZ6YdR3ACCrEWLunig7wdOpwtt02QLtmXfEzBuzMW/iDFprnr+1hFzssrqc5Yq0RJQkdIMkiqzCBEXGmZZm0XDIwdhKweFKzD8JlEpa27RPirr7bofev269/4+g/QsyV2M1xbE7631ch7yCbef/R6oUeKG9c9vwQO5zrf95lpJb3haMTZur6O0gaSU5shw3U++3ptiStfJoJI9SWsN1hHsFqU1NiXa0eOm7OKQEmGaCGNPHAfCNDJ1F7rziam7kMYhZ/cKbR3OCevGGLH79X6i7ztidwEidtPi6gZXN9TtFlu1KFuhXU2ylks3EFJmAaYERjzjdWXRQVpar+5BWAkVrsbKwmrJYArrSt31s5pjgFUcoLQmhUIrFvalNoueVxnHJcGROGgg+JHEAlZotST7Wquc9EZSvD5Xay2oJOKxREJQhOgXUbiqIoyeoL1oUuR2R70aU+viRpkj5b/rgtN6rpRWO3mvrIsliYpR+s8lXvLCKoKrMV3u85w4q2uQb52Ar49yXqj3IQBh7iyx7xvAgiU+K/ND5ee2jpFvn3OJEcs+a4whhYXWvz7n9fXd3r8CAMxtxjGSVtnZNE15LVmu2xgDRs9gV4lvS6Hu9t4ua1MkhTjrx4UQ5li8rOklDykgQWH9roHkkv8As+7AWny+qsQCtq5qVLrOo9bFzxKDrIEGafuWin7btitBxeHKntFaS9M0MzgjbePd7AxRwOoCEJR/l3u/tmVfCzqugbVyT8qzW2tKlGsoGhBxxV5wzs2fLa304wy4uHx/N5vN7Pbg/Sg5af6sEKY3uYmtHMMwsjg+VFgnNBrRQSqacXlPiwiQGGJezjIQmfedlMp8Digl9pJ5pGJW69f6HED2k6umvDVb4W/gBn8vaHA71273wr/nc94DMH4PaPG7QQW0xvvIpZfq1KwOSrravEMYs4/o6ssyKiUPMtNxnJ6DsLZtUUpxOp04HA6zLkKprK+p/yC0sYeHh5zM1fN71oklLOiZLNDx6lzatsU1bkYZx1F69tIwzTdTKtr6akErSPZ7N71MpPcrItfifusHOC+MN5uTVooU4pv3rTetteCW9O42mc60IJNlUJWgBpYF/soPdnW+BeBYT9L195Xzfm+jvF1IyjWtf18m5jp4vQUPbgd5GQPlusrPUhTqYwjSMrJuT9Fa6Hw5RZP7pqTqt1bQVflzyyIq97Jm0zSkGJmGC31/IYxb7u+2PD3esWkr9psN3378wNPDnufnrxwOB56enlBK8fzlmUt34Xx85fvvv2fzw3fs2oYpW399/nxiHDoe9jvu73bonDhvNg13uy2uume7kSq9nzyXrqHvG1KEpq25v9ux27RYKaGtxHoU4ggiFZVS5bhczpzPJ3759Secgd3+ie1+T0iK42Xk0kcmrxmnhPciuvr1+Zlx7LnfVDSNZbNt582s7/tZKLVqalEYzwj45XSegwellDCKSnuNNVRNzegnLv15FnwVwGzD1kqbVKU12siaMgwDo5egTwAfm/tYA9Zpvvv+CWsVfTfiQ8qWhyM+JuqmYrNp2G4akpL1449//CPKMI/DEAJN3cwb1jRNM6pe1zVx1d9Z1zXWGBKJy+nCOHSoWPPh4Q4/arrziU3twG9o3JKQrA+jNOdePOWDDxStj5iEVaNylRatUMagnSSV2hisrkjB03cdg4+MQZKArp94PnW8ngaGUTQFpiBJNNah6wqjNC73HcYYSUZ6BJO2mDEyRTkX4xxE8af++vUz0zRQ1zVjENGncfyVx6cPPDw8stnYXGEQIba+k1YzV8RB56BXBDi1klaiqnJobfBe9ApcDqxD8KS84fcxEr1nt2vZ7bZoW+XqfkBFL/TV3OO42Wz4oCz1Zs+l81TNUVhDQWjFKSQmnzheRo6dZ7upuN8F9ruWu02VAVlDVVnaWhTzjXUoJToG7aYmJo+fRmKocpKCtMelrAaf+8snH6AbsK6jbU44J4GnqYV5EtfzIV+31RqrxRKPd9wfCkNBaKMs8z0svuiQZhopMAeE0qqQIC6WeOtg8XadfQ8Ins+jJBhReM636/V6j7o6/5LoROEKlvNa/369p8jPbpXqV4yH3zhu98n3kpX178p+tQaVy/3mBiRY//fmS6UadRUs5vNOQqMvsUS5jkLJjSTRXslbZESDEw0QawAfYGpRYaKKHjX2+PMO1Z9JfsiaK2CN6IFUdTP3WI9dx6gSQ/Ris6g1yThM1UDTkFyFB2L06EmRbHaVKVV+krQoetFMeMNw5O14uR0H5R6Xlr8FwFkEkwvotbxvuY/itLGMi3neuIhW0n2ZYp6XcYn/SlIXo5tZigrp+V8XZVISjS2yCC5JzbbV1jnausEawxhh0rm1Ml87ec2Ga0ZoSVJvxw5cz7uwYm7IvWJOLtumxRoriWEIqLSwU9f3/LY6vj7em8cxr1XXlf7bVl4Zo7fn/9vrBSJiqiy3AMb6dbcsC2NMBkD91ffPz35V9CtjaV1kK4m89wGx+1s7zyx6OOU9xpqrOHjdTl2OEueWZ6W1xlXSr78eNzZT/4tAYQEW1s5jsg8uWmlr5nbJb0pyXwCCtm3Z1O0MIJTXlGOxQF5YKlI4haapadtmjvlK9f98PjMMw3x92+12NV7NXJi01s42m0qpGYBYz/tyToVFUQCApf16JQKZf1/Ot+QoZQwXFqjWeh73TdPMrbDjKMKRPuc4dV2v2BuexMKYmKZhvofrAmd5XhLrR6zLDKWcf0h+OaBUAkqeUoDu3C6VdVxSKp+b54ICsTsfIbwv1Cigs7rZtdLVf37v8d5+fAv8vfu7/9zX/V3H7wYVxmlCDQNd1iYoCVh5KNO0Rq3E/qsMMGPkAcUYqZuaTdviKunjKRZh07QEo2XwFWpSSjJwttst33zzDXd3d+x2O1JKnM9nXl9fZ7SvIKBFtLBMeOBqUBujufQd45Anc7jWLlhX9NebI3D13/UiuF4A1osU5F7Y1SK+pumsF0JgXjCtkR6+EjCWiVjuSdGPKJvnskhBqfCsdScK3WrNJli3Ufgg/cPlnNbXozP1aK3ncLvJl3t8e7/Kz8v5F5ClVBPW93g9Mdb3eUFqWb1PzZaNMyuDleL5TMlSXLoLWpv5vYk0AwglgZSNwtA2Dfu7Pbt2Q1PXcgEp8Pz1K+PQcz4f+eH773i4+wHvJ4xNPDw+sNtUnO93bHdis/P69Mj/8X/873z9/AuVM3z33bd8++1HmQt+ZOgvRD/QdScqV7FtG6wpwlOBpt5yd7dnu93kBBcqZ3ISKrTWECa00bM4qYy9QhEbaVt/FeBsNhu++eYb2saw3W5QRtEdOk6njmGIgGMaO47HM4fjK957Hp/u+fHH7/nDj99S6YjOQnDlaOo6OyQ4Ju9nOmnZTEgi8FXmY20rxGe4ot1sUUox5s13txMtlDBNjH2X7YQ8MSpQuUdvivzly1+FQaETH57u+PDxkbo2XE4Xfvr5K0AOntS8SRYXmRA8Hz48sbvbcT6f6PrzjJaXqkWYZJw3TcN2u+VyPs/Iv2y2LdYohv5IdxlREZz2GGXZNI6nhzs0J6zx5Abvq8OHwDQGYsjVWZ1peiFJFc3khApIRlMZh1th3QGFriLaR0zS+DQxxYFxlN5dYzQ2aWIKjGNAq0RlBXhsmwqdAjGMxODRLoOYVmNCoqprEdqsHWLLNnI4HNjtdthaAoLLReaTVGnq2QK33bS0TZtVoaXdzRiNdRbYM02e4MXfegppbomIgLMtWkki48NENwyMY08YB+72W1Ic8f4B5zQperSKOKORGoA8v03bkpQjqZ5LX6FUhDHQ9xPd0Mu9cYamqVFDwhiP0QOVVjgDTkMyCoJY9CmyjatW1I0jxophEGvMGCOhssSQcBG8T/TDSN/LPllVgaqqeHl5gZxEb7db2lbaOsp4U6v/lf3Ux7eiT66qqOoKoxdfdRCbQZuFTEMWjFMKzKplpSQTZR9YJ9AhiJbBuup8m5Sv1/GyXpfjt0CFsnavf1eS7Nv3rt93+53y9zQXKpS63hMKwH67594ey56S3nzXmm2hlBLR4FQYCOXc37ZJzID4rPFwvXcJrX6hkr93Pl6lLATILE6plCT3MSbiJM+GAApNSIakLME4PJlRkCBoSzJGmDZK0Y0jJz9xSYkuJWmhmjy6gUproimin4qkDNGIqwMqkVQ+jyykyOp5lOuf9+eshwBkFwZ583r/LqBCuV/Sj5z1L+bXrcdWkiq6UqBW1WgSMRUK/3IfReCwVLuX+2xtlXvpxxmgCmEZK1pLG0PM7S1pvp/y3EvyrbVoDxhjqBwkK04CRf+mfFYpLJUY+b0Y7zqZNyi1sDxL6ytAVTVz4prGhRF8C5bB+2yh23lUXpeH6cIKupnTvwVQ3F7LegynFInBoFV687v1OZc48GpditfPoxQD1z+7/q5r5sT6c5drXBgtV+0TStq90jvPbH2uS7KZx6u1uQc/i6fntlASUvHOLh+JJOw2vbQl+5zTpChtizEIYzDkmL2uKrRSDEMvYtZdh9/uhJ1zA7KW+K6s4VIkzWMkiXbX+RxmMKPEhevxVfbq0lqw2+24XC5cLtIy4f2U86ZK9uZYzQCO2Ctmh7QM8Mo91BS7YyCzb3TOWxRdzu1CkHi0uEjIfLx2yCii9cUhLCVxwir5R3nW2gj4WD6nuHSUXCVGsWaXOSTrUomvTM4LtR5vmCVig0vS+KzNktK6VUqEJZVKKF0YQdltx7/ds2/nX/7p9c9/Yz/87fe//Y713L3dO6/n9W9/3m/N+7/3+M+BCpMXnbmbxFHo5h6jFO1mQ1U1hCQ0EtnwpeLlvaeqHcZq6rrKE9fT951oNIz9nCCvfUW11jw+PrLf7yWwzQnN5XLh5eWFy+UyU5LqnAQW9EprEcyrc+Kz3+9JKeXq6MhlHLmcTvhU2hFYRP7I+0sRVVNLUPQeKrRuabhdTAvat37otwHROlkvvYPFxmZNLwJmoKH0KxX0svTnwrW4YqFuFWZCAQ3eO7dbutn62tbnXX4ebyZJmdjz79+hQMnvrxH08t23wELZfEoVQJDkooovdGljRBW7HFqDUqJ4G2NZ5AAdISfFbdtS58r08Xggkbjbbbm/37Pf7WibhsrIov/h6Z7zpw8MQ0dbO5rK8OHDEy8vz1xOL2w3lrZ1bNonrK2o6wZnDZfzt/zbv/0bn3/9GaPh48dPVFXF09MDw9BxuVwwmZKptYjteO+Zxp4UNyhEcErE7ZJYDqokyVaY8H2Hy84WxTJHqsYTXdeLSq+GqpL2B+ccnz59wlihiz5/+cLXrycOh57DoeNwvHA4nDkej6Lcv635+PGJp6d72tqBH6mcY7vZYKsKY6VvvNlsSEoxTCNJKdo2Mxr6QRxOcgtGcWTxXvzDtTFsNltEQGvVT11VVNZwPp64XDoUjnbjSMoyjRe+fH7l51/+QuUUzv4TT093aOWoast2uyGERNd3+fPb3Nffc76cKYJIWmuxEDRSDfOTn6sMOgNxwzAIVTkHOdJe0sh9TQmvRLxpGCN9d6GpWupKY1QS9wClULyltI/9REoS9Bora6QEhgZ0WAIKwGpDZR1JK85dx9iPhJhAW4yriVNijBMhKpS2uEqEyIKSFoC2kYq7NRZiRJGoKoNONSkFof4pJSrRKKwTgbf9fouzZm5fiFF0GcpYG8eB0+lI2wr9frPZ8OnjJ4w2vL6+8PLyQtdfMFYSrhgDm02LnyLOWYZpEKvRcZAkRkectVkHwhCj4nzuGboTKQ1ULoKauLvf0lRZ4MpKkDv5Uc4/KYKfGAcB4VKKjH6kG3oug7QkOVWjA6gpYXsRv3MqoZMnjAOu00Qvgny2jihjQVuUilROs981wiRIsq5Ya9BR2ieWtVz2khAil4s4TawD8naz7G0qW9qFGEg+t8Glt9U+YyRB9d4TMj3WGIOpDNYu1rzkNi+7quYV3Y3JT1drKSrb7w7+6udlvynvLWv37fr/3p6w3ktuA/UY5b5p3rLSUroNbNZ7a07ufyPuuaW9vrc/3x7vAdhXP8sCXoUyPzvy3DDqlvdJNaoACFfJ401iJKr6OUGKCZsUKrcwibK8MEtSjMV9leSDJM5TIA4TfgpMqrAFQPlAUIGkA1rBpR85dUKvj3k8+iCtaBgHSvQXYilAaEvIgoI58MnrhQgTZ+3BTA3Iz0ytnpJicYFKSSwc8zWvxZMXynqan7mAB6sCTUrSamENyofM6pgkjclOJCpJguYVxODzfQ+rZ5nZo1iErpxPMp+sFL8WQG++iAwmmKypFZIEzFoZjK0AaUXzMc6sSLjury/08nUsVea+uYlTuNkfSn95DGkGC11VMXnpNb8tQq3/flvouh3T+S/5u4uWzVuA8HaiCXC2BvxWrT05dg0EjIkzOLT+zhLzKaXmQp/W+o2t/Hr9Wa8Nt4l/AW5mVm9lsMbNa+wCMqg55lVKgVmNT3VN018DDWUtLeBQCIFGKeqmYYrCKA1TZhtExTCO9GmlbWCF1eBMaZ/ws7NRyOtDmEaMytoBzkq8k6vzLy8vNE0zF0SkaGhy3lTYLQJsyO8NKcnqE8v5rdo0CjugCNaXoqt8hyOlBlgYE9M04pxotK21DyTvEB0TH0uRMeTi8Mp9w8i5GCO5ntYqf7efNRPK55VnVtpD+r6f51JVVRS2Y8lzlvxBgLZFZ+OabZxS4tJ3GGOJUeO9MCrKOHaVgPF1HWcWR0oB0UrIGjEse7lS19iqjB+dMci4nkZX478k82n+2fXckNn23hz8+0CF9973e373Hx1/7zn8blDBx4gKAWUMhuKT7BnHYa76NnXN3d0dddNwPHWEcGGht4kw4tAHTjmol4VBBvHlciHGhLOl2lUTYqByNW3b8u1336K1oe86Xp6/isBcgrpysN3MLRObzQYAYxTTOLHZbHh8fOTDxw/c3d2hlebr16+c1TWLIUyTbIjZA1pED1c9WTPCsNyTtwjiNZK8XhSLjkQBBtbo7BpQWFdMhzBAuG7bKP8tfwdmO80iMlesvworYX0+643ulkZmrIUbWuCbqgvLZjQv9KvX3t6Xue8RrgKylJb3/FaF6RZoKFW9GEVcMSVm1VubkxEJWoXSPmRWRRGmsdYQYpDkKonbw9PjA1opNk2F0or9dk/dVrRNK04FCDvg44cndv/lHyWRnyaqymINWKMI08Dr1y+0m1b6z63Fj4IGf/r4gcv5yK+//MrPP/2V6CfazQZrDB+eHri/2+O9iD4O/UgK4sftjMEZQ5gmzhkwUkph88/8ODLGyKQFPW7bDZtNm5NYUWC+XLrMGBipajOj2cYoJn+hu1z49fMzX7+e6IfE6TTy5esL3aVnGC6AR6saZzXRD7y+TLTO0TZCUWs3G9rdVsAMo+fxVpKTqqrEUU5rNtttBvzS/EyWTX+aqzBQKlK5qqMMCiP6EL1sdi/PR56/Hjgezjin+fXXr1ROc3+/Ybvdite6lrYLH2C73dC2DSHEzK6STaTrLhmIbEgpilhjEkFOqw0xBbpewFKjNZtNi3My/xQiRFa5GpqEiiMhTAxDYOhOdOeDMClMIlZvl9uI2BdqrQX9TgmlJSjSIUp1ThVrx5q6bkApBg/DFMUuKyQGD+d+4ngZOQ+ewed+YEApQ107tK1FlE2DHycGHWnchnZTo4miCJ0QRfsofsxaK6yRakBVO5rQ5LVmIKVA2zYzWDiOI23b0jTyfFVeW5umZr/fyfp0uWTxXun3H88nul7YYVoBOidM0WObhrauBairoOssWkOzsdSNZret2WxqrDX4cWK8THSXgSkmwOAnEWo1OmFMQquIMdBUjghoa4gxcekGpiESRoNODcSKySmc1YQoQqVV21K3jbRBaGabSxGoV4xTpLuMTJMIJc69oTArb2styVmYJoa+z2u8AMImBz/ee1QMOOuo6prK1O+uicM4EscRcgW1gHS3Ccw6cC9VmwIorEH70uu/rqyuK39l3V3/e70f3K7ct3vNel+Y1/R4zXR7b9+QPUFYBeW7Y7qmyN++57aKuT7X6/PI1aWZlaiJcaGUa60X3YeMY5SxfhtgLcmLJFoxLfv68p1Spb+KCxRzdd+Q511Ic8W8hB1ZShidYrbVniBM6BCziKSI42klejcqaJIXJ5GpG5k6cYlgCqTRC0MGi1YWlf/oFLNKv9glKgQETPl/JNEgKn30c2V6fm5ikUzee+akTPJzeQ9pro5DFnBex0jyQfNzi8i1aRQhSvEp5cheTA8EQBiGDjVmod0MqJU9Ru51NgSNSlrJZmBB1OHL9eh8zT67NhpnUJkZofJarFS5L8I8VavC35r5s06IS3JaQK8Y42yJLuPkmlFahMJDCIxJXDPquhYV/HStVXU7h8rcXxdiynGdlN8wQuN1+2lKaa60r9eD6zn3FrQrc2Yd563nyS2baJmbS4FrSUoXdu7t+29BgPJaZ918j6/nH/MayySgxRrkW67pbUtvKcaV+13yhXIu6/biEEJm6I1zEl40dtZt2et1qRQ+m6Zhs9kIo7LvxdY7Ay6leLiO/wuostY0KJ+9TtJLe8b63JVSc8tCuc7y2X3fsxZDXNgQS4tHXdciXJxbLAoQsdZV01rPRZkCDsj99IyjnPcwDPP9XreydF03AyElF5rZCasxKq4qi9tEARXWrJUugyspFZBXnLQulw7da+rG5TZMiZNlv1HC4IqGWNjrSAtlVuudx0BxTnPOwvS2/WHeA7nODX8LUHjvvetx81vH7Wt/73F7Tv+Z43eDClpnBfJcrRIv16x4SkTlBHfIquNSRVnU5ot4FQjDYMpWLtM0zfTsOvc073Y7jBGKZxEPOR4OdF03V8zK4BYaTzV/xiIAo9F7zf39PY+Pjzw+PqK15uXlhdfXF7rLeVbads7lyeRBL4GQsdUiyMKyyd6CBrco8XoRLn+MflvBWVfx1wBDCUZJEHJiXCZsWWiXirT0thdAQZK5moIk3wrDlI2n3NcSdE7TNKuFl2u53QRKgLleyGKMebNWV69Zf8ZtsFiCkjVN8b1g9HYzCyHMSqlaSW+ytDmIin2h2ovS6kKxq+uazVYCL6U02+2G0/lISommEjDMqIRzWqxIsyCUs4q6qmmaGq1ht2358PQDkBjGTtwaUsieyCN+MhAjVluqqpnZBXf7PX4SgdPT6cg0jdzd3bHf71EqWwBNEy/xICJCSlFXFZVzszBiQeWrTJVzudpfglidA5Wu6zifL3nsBM7nM84ZsQd0Bu9HhrGj746Mw8Dx2HHpAhEnokF9x+F0QKXIprE0taNxDpUi4zBQAdMom9Vmu+Xh8RFXV6KP0F3QSp5FETjVKHwWCCxMmQI0LmvCtSK9rRxGwWX0KDURY+JwOHO+fOV46ji8SmuGMdKqEkLicLgQgudy6bCukUAyu8yUTbOupS9ymsYleDJmDvBLcjbP7WwFa7S00pTfFd0FGfsa6xxVFekuA31/4XJ5YZr63O9rss/49REjoKs5kVfKYq2cUxcHQkwoFQhaoVTEORHxs6bGuUQICh8GBp/oh8jpMnI8idtBSEraI6yjaVqqqsUYK7ZmXhxRrNVoJVazcfQYLUm3qxzb3Za2rUmF+q8EvCuCSUIn9sSUMMbloAVOpyND39PUbbGAv2J4OGexdk/fDxwPZ0IQJyDnLK42uEoYNW0rziaVs0zTXgQniVSVYb9rhEHh5HlcYiKpAR+LT7ywyiqrUKqaBVg3bSsaEz7gg2C14+QZxpFzMhjlmQZDZRSbxjH5QD14Gh/wMWHdhDWKVFkBm1E4Y2irirFtCEH2j5Qi1lmsy9TO6KlrYYk4u7Q8lIpLlYrtXvEmN1kg9q24p/cBrwIRqdauK6MS+Ipbh4hLmlylXQHeaRHqKkGe97lKaPJ3r8TPbgHp9THvc+/8/r33rIP3kqyvac3ld+t/y3/Xv1NzYrv+3Nt9A66Tg/e+fx1AiXbSwnSQFzIn/+vPX5+jUss5S9J9DazPMUB2oPmtoE2+J4LOlW9AEXOSnhAxsKJeL731Womto00KjbT4hQQVBpc00zgS+5E0iFWtGj2MHu3y50fQyWTTTLHwVDGhM9ChUZAMIl6YBHzMDIWUhEWAysmrSStQeHWvdbayvGkbmavDlDggZc2AJXkwWmcRNikepJTmuVxU1mOUIhVk9s6cuC3PZmYCZa2EIrymC2iTbVTF6UujYsRHMiOruLqYBVBIKe+5gYR6M0/gOoG/LYxYa/FxAd/LPSl/ivjn+l4WIKLM99v46nZcr18Da3q4mj9rPffiKildfTOlXWSdpN2O4atrWAEN5Txur3F93uve99v5eZtIliS1vL4ku/McWq0LJem+BR7X8XARxF3HHet5vl4/1tpbxWGtrJFFUL78ey3mGOOiu7Bep8pzLC235fsKECG6BqIrMAzD3BJTcpXCSC33ZC3uboy6AmPgWpOu3NdyXgVEKG3hhfmcUpoFqsu9KNcfY8SMhna3nT9rrV3gvQiPlrximqYVK2GJ5dcMuAJazC056m1bRDlKTBeiZpqYzymlhXld3tPUbRZSnhB2UgaxPASV9aPM0jJdGOIxJqLV+CC2lVDmQRkjipQ8S0ucmoG49VF0cxJvtfHKmPwtsOBv/fz3AgBXr1997Ht75H/2+P3uD0gvmlSq8maffaWFjjOhVQYVYqSq21kXARWhWxAlESWTwV0EFqV3fE/TSFWuJFLee7qu4+XlZUa99vv9HBjFGKVqmvuGSqJdxBi3263YnPU9z8/P/PLLL7y+vkpAV9dczmeGLMjW1jVaW0mStQj6rO9zofn/rYEAy2a2XoxJC1JdEvMyYdabRVnArBXvWdI1g6EsXAXRK39fL4Tl/NbtEusBXRawuhY/+lmJlbf9a+U9a8Gv9cYl4ojL5vNb92O+hzOIsqCHZTKvF5NyX2Y7tLwI+bG8x2KMxs50NgmEJBDxkNkzj3cCKrmq4nQW8cDddovViRgS+23L/d2e+12LUsz2eSEErDE8PDzinOVweOX1+ZmPjw88PjzQjxW+H1ApZe0GqaqUINtaTdd1HI+vaA0fPjxSVY7L5cw49vS9pWmqTHPnDZi2rjAOwzBbeq7ZNcZIBb/olYio3gun45mqqqRyrKQ9JMQtd3c7xmnk5etXxv7CMIyczh2jB3TFOHlSmEhRlITbTc3dfsvdfsOmtkwjs+hpCIG6rtlut/gUM1A4UTmH1harNFYbXBaaenl55eXlZd5IC32vJPztpp7blErVyvtE1/WcTideX1748nzkcDwxjgKu3d8/8XC/p22csC+GyNCfiRzQ2tDUG7b7O7QWUZ+qatlsGoYh9935SNcNYh8WA8EvVQmbN64qgzvENFPkjDGCkCdZn1RCaIlR9AK0iVS1wbqNjFX7NkEcfCINAa3FAjWGrFhOZBiFfpxShOTxdUIpR1XVKAxGVygC4zRyOo8cTh2ny0A3RHxQ9N4zTRFXgXWJKgtMDX2HVR5rW6rKYawkLNJvrNAmi9jWFbW1wALKKC12hVW9XMs0+dn26XyWlhmtNZtmy26/BaT9aJoGEiFbWIqNkw+eru+IIeZgxrLbGrbbLdvtlt12z6aVOVk7h1jECfihVGTyA+Pk83qfqwkhiaBSXhOshsrV7LYWkmaYPMdjx6nr6PsJk10jJu95OUy8xIHKaB7u9oxRca8sporUPuQkSuGnCEmYYCTpn314uMe4hufnV06XCykpmmx/Wno119U0q/QcoIG0SMTEvKc1TQPm7ZgZxwFPQjs7B3MLKOkpWkYm/zzGYn2Y1/2svTJbUa72m8Y1V7o864rTbeX1KmlUb6uYtyD739oP1v9+L6hZB2BqrjK/Pa5f9zaZuP35dSLzFtSeX/8b2/xVhTYlSZzLOaprtof0CKi5GlveMydeWhgJYukJKCncoDJTwQZ88nNw6k3EmyA6LhF0AkjYBI0RiGGaRhhH1BQgBXSI2JTQKYh1I0GAC4Thl+vXM0VCIUk8QTRLgoKk5B1aeh/yHiW0Xh3FejLG/N78e6MNPsQ3z7ZoKoSwxARqHQ84m5OSbr5P64rpQv9eQAkfPEVDSWISLXuRBedKQSzbHqbScpZty2txzErAlIVdlSmMTIfVBp9ycjkL/amreK7EYO/Nl6tENb4Fqcp4K4WWEkuVirPSYm+3BvzW1f31sS5QrWPA8rkFLFD5ud8Cg/L5Ca1vdEsKizAtDBa1GuvvJeS3c2Y9x4prQVHgL/fgKrZUi8VhSmleM0uBZV5rcmGirG2FLVGYH+XzQxBGDavPXjsc3BbRyvd4P0HedypX4SqDibk1TGUAUCesy+0OBLr+jNi7z5+Y2wQMxmqUkv3eh8ilC4yTndfguq6wVlpwJM4f8tiIuZiqMrAua8Y0FeBDzUn9+l4AM/hQCm0FjB6GToRMVcw6VzXGCtP7WidArFa7Xmwoo0q54KapKouwh8RtSZwYiuWjxPvOZWZUniNl7qznUMlLyvgohR+lrttY1uOt/DytcqylmFRyHJ1bpiMoidflfNPsnKG1uBEqlTWJcktHWaNSkvVMKWlTk3kgr0+l+vLOIWPuVqtoGWNyZ9+fL7+VU/2e42qv+j/9ab99/G5QQWmNq6QlYcj6CFLdtZluvrgJTN6jjKFK0kuzTgwBttsdTdPMC8Rm0/LhwxPOVoyZltN1HYfDYaZmhhDY7Xbc39/T1LUs/hk1DCFIVVcpxmHgdDphM1pptOZwOHA5n/ny9SvnsyRc2+2Wvus4n8/0fc92t+Pbb79lv7+nbhqU1ry8Hnh9eZ0TIUhiJbSqSLzHUngP/RkzILJO2tfUnzLJCpWoIKKNy0rAbUuhYy0q/wv1q3xuUTgttNGC2pbns/a4LZ63M00rb36zurJe/GRLhW29Ec6Jfgxvgro1ml4QyTVqL9Xqm4qOWpB+4Or75XMCXouKs9bijqFS7kVOSUTbdKEJRirn+PjpI3/48Q845/j866+8Hl4gevYbAaI+3t/z8Hgvfd8kDLJ5p5RwVc3d/QPeT5yOB87HAz///BeGocNqGWtGL+4iKikaV2Ozt+/lcuFwOBBjzADXBq3VrAVyPB6Frr/ZzBVEpdRMoTscDvNiWhDlsqgKXa5FdCM85/NZAKdRxHDGUc3Ic11bNhv5u6sUMdzTnx2aM33v6boLwzTgQ6KuFU/ujqayPNxteXrY83i/Z9c2ED3GOJJSVE429Cl4piwctNntMrFUaKelEi6tAi+8vr5yPB4z2HKk7zrGSdqWPn584vsfvufD05OIZ44T5+Mrz19feD28EpNns3XU7UNW4YWnpyea2uEnAXe0VuAjPogncdtWfPjwRFUtPskmewoLq6PHB0+MEzF6+u7C6XQmpchuu2O/F5BniJHow1xtl2cyMQw9ROmbdNqgVAU0JLWhqjT9MNH3vnQwXR2XfsKHDoiEOBH9REweFWWcp5Skrz9EpjGiUoVvFNPk6YeR4/nC88uRr1+PPL9c6McIujhtwDh1jGHAuAFdNYRp5HR4xaaJXWvh4562rZnGDp/dNbR2VHVLVTUoFHXr5gClqoQNNh2P4lkfhU6vM0Wy0DxTTJn5Ea+o4FJVCZxPHa+vB56fv3A69bmnsco6HRX3d1u2mw1tXdO2NdZq2rqZXRfGqafre06HA8fzhS8vHX6Snm/nXLbpU5ikCSaJxoRrQRvOXc/Yd3TdhMPTbiugxo8CcIyjYtQJ2wdsHWknoYWrJACFMVI9TTGikvR0K1SeVyKSeul7Ll1HjJ6mbdhtW4IfMXoRm4sx4pSae6uttbhKALrdbodzjuGd3X/oB4IxaLdYcJVgv4hileB7dulZgbaapX+17GkxpSvA+LcS8zfxgFLCClvRvtf73W8dSinQb4OoAgzf7qvvvf8/AiFu/7tOWK6/r9BY30+E5PdCUV/TrmHNhFhsKSVJWICI37p3Mg5uaK1aXImCDCppHQDRDdCKqCEaCWaFAiW/1ChUTtpVUlgl7IY4jaQwYRANIYzCKIuzt8wBSY7JlV4BFuQzVExIe7xCEwhZUJJVUFySXG0MOhcKyqG1BiO6BzG8dYRav85osfCcQUyuW10W/ZElkV+eK/M9l9hF9h6tixBfjVJLASuElBMHg3Pkvu+alBRTEFaHMG0tzlU4V6EV0rblpyyULN+5TpLLOaW0CBmvwaWZMq8l1lDzia+rlisWQorASjjcvAX2botA6/lTQMHfYhzJ8xbM6z2mwvr8y/yMMcx/n21UV8BCGUflWCfp689bn7MkcObqPpbPLPex/KwACeX1JVaUAuCtlsm1w4WAFMx/LzFweS4l1irAVvluaZfIX4K0vlhtsWYp9KWY5vFrtLTZCnA8zOt+YinQldgW1hoa4jRgrMGaal7Pd7vdFSOhXKM8/2trzbULQ3FyWAPQ65i63M/JD3PxttiFFw26w+FwxaQuY1XEwIUdutZGKG0aXdehVJBEfNX2Xdij5ZmWvKTch1nT6oY5ss4vCyCvtJxHYUB4f73GlHxJxphGqUiMwrZSRgk4ECbGXBg3tnSbixV90VbQWuFDOVeN1kUfQef5mluy4w3bbTXGC0Oj3IP11qWVWSkuXB+/tbf+1t7y3mvfshR+HzPi7z1+N6jg6gardlgnyHbf91gtmgbeTwzdBT9NKC3uD85JJRZEFPF8FoG0p6cnfvjhB1JK/PLLLxij+PTpI/f39/SXntfnl5nOMnbdTM15/OYbHh4e2O/3xBglKcngBvm10zQxdB1WaypjIAROuW2iJDRKKWprsyd54unpifv7e5xzfHh64rvvf2S73XI+n5lGz+H1MLMKCpJ8u3iXB3Ib8KzFo8qitU7Kb5Po9YJTUH43956ztCmExbGhHOvNS6mAUouVYFlsClBRjtuNKa6oaNbaOcjdbDbzhL/tnbq95mvgYFkM1oDEwuK4DmTf2yjLtQrty9FUGp2E2i7J84gfBWjx1vD4eM929yiioU3D/f0dTVPhjOHx4Q6t5H1NfScLoAVN4GG/p2kqog95IYoYa/GjWPJUzuCTjKfoPUYLxdQoQ2UqxjAgjFXDOE0Ml/MsutN14mLw8PDAw8MDxpi5lSelNC/wWi3BbbHUWT+vwuwp82OzER2FaRyyF2+a+++GQXQa7u4lObaOvBBHtpsNlTI4XaGVIUbonl+YcoL/zacP7Pcbnu72fHi458PDPZuqIsWATwlXVWx3u7kloK5rqryZiLCYBKR+FEGg8+nM6XjCj17YHCjGfuB8OouHeop0lwvT6AmTz9oniBil79E6sLureaobbFWJcwwGZx2X84XzuUOjqJ0EhmIrJm0Jm+0GpQzHwxnvPXWzETtZ5/DBg7KAZppE2HHysqlWtZOefT8SpmlujxA7v4j3YwYfthitmCZRTh6mM8ok9vc71Gmg6w+M49teu58+f8Vrh9LCFkhRbBQh0VZO5o2XXvzoEyZdGLqRc9fTjyPny8Dx3NH1nlFapiUBUIakK5IRFtkQAnYY8eMgTJ3pwm7n+H56pKp3WJ04G80YAyEmonEQAikGxkEAVKFllvaYc15TJHkapx476Qx6bjKbLNEPfQ5w+mXti4uGTowxsxwa2qahqSxtXdE6i82VpDAOqOgI2hOjn7V3DocXXp6/CkOjTxhXs8mMCWeFRRJDwLrMZrKSeI8qUOlAbRJVq9nutihTczkPRGXQRgKwZCumaOmnRNcPOJ1Q0RG9zTmAQWkn7iJIkGBtxX6/42maUM8ibBzihLEVtRWdFVLKuh1ZgM3J2l9XNW27FYZCTAK6vackTUmS7CpIk4phCeoK+FqSO5MBZ2PEYaS0rpS9yVYOV1WEcdnjrtdofeXus9633pzfal8s/37vtdpoSU65CXi43k/lv+XvbxOi9evX71vvKWtGwnvnvmZPrll4M80/CdNrnciu9++ypxfNgBKvXYEPN61+lNfl00pAyj7mSQsXoHyQUtkdpFDRlSKU+wECEGSKrQSnWefED/jkSToS40QyEWOVJPkpu30gwr+FSaGMaA/M4AhJfpXyOabFig+Vf7a655Jg5cQaQCt0bkMs8dZ6TMS0MBDKfZqpzUHYTEmBcXYe55IITpmSXGzDczU4BobC8ksJHQtoJ9a1ss6PueiSE0BrczUyEOKqOGQM1lisraRAlZO5EAIhWzKW57tuQypzqyS8azBknndKLe4iq3Ff4q41OFESyFKJX4MX5TtuizjldetYrJyrADareZcBovIM/yYouJpj6+R/nQDq1b9v50t575rBK4Uvaakr31+SyvKadZGr2AmWzyqfkTI6klKamZ7lNeUeaa2JGUCZ1MLQLYknLC4at7FoZaXFr5zf2C96A+sVJeV2GikIhNm1YP0MYnbvokpzccwonRmL8mfEz4Wm0qp8m1Osr68AFMse4K+YzWWurDUhCpu7TtL+LVbRa/eRam71XOvJzAn7ak4UhsWaaVBEIQtzQN5nUGoBt9d7RnkW5/OZtabCOI6zxWvJZQCMFTtM51weZ9dgslKKcVyPBQN5ffS5PT8RUTEIOKCK1l/IsV6NNtIapWIZl9K6GpOwTOd9A9G4uj3KXCigQgGg1/tB/I399BYE/D3HGjS/3ivfLxb8n/mucvxuUOEPP/4BOx65XM58/eJ4fXkm5n7McRwY+oGYApu2ZbvbCqOgaXh5ERXwEAIfP37gH/7hH3h4eOD5+SvGaO7vP/Ddd98BcDqcrigvJfh/fHzk22+/verTKVV4lQGOMoCbppGkROs5cRO7FKGPFweI7XaLrWvu7+9JSfxSiwdqCGGuJJcWg3IkmAOH2wX49sGsJ4zQ3K97P9eTaZ2kF0qxMYY4CVNDhCzjvBiUxaG0iAiyblYiXIuQCjAzEtYTeb1ohxDo84KitSQJ9/f37Pd76rq+WoAX+rqfVVlvKznluKaZLsGHnkWTlnv1XqBY3i+LTE2lK4wuKr+Bvu+4XFRGXS339w98990nthuheNe1aBBM44DVcH+3Qylos2jgOPQM3YWw29DebcBZztEz+cg09pK4dX3uBy808l7s1zK9S6oPLgMNE9040ufgxbqK1PX0w8gwTuzv7ogx8fQh0rTiWnI8nakqT9sUARppRZlCwPc9MSV2mdFQ1TWXrhMbx+2Gu7sd09Tz+nrETwGFJQQRNRTkeZMXYqGhWweVtdR1i1M1latQxjL5ieejOGR8+LDn06ePfPv0xL5tqYxFx0TIz6RtGnb7Pbv9ns1uR9XUoEXJOaQESoLsYRj4+utnvn594eX1iJ+8MDuqivu7OyonjhTjNBJ84HI+8/mXz/hxkp7+FGhah623uMrRbFqqukZpRdNsOB3PvLycmKaOytaZoSKsjbquFup90jP7A2VmL+SqqfMY9XRdEn/oTctut2O32c7zKyihLa7BvZQSxonThDFwOg1czkd++eUvpBS5v3/C2JqkNJN/S1X4+ZdfGbXDVULX1yJljibitCVkqp5K0kk9dCOJiUs/0E8T4xQwytJUG0av8bGjHycigYjGuEroxUlx6Xv8IJoWJGFlKEXWIqnYbFoJ2JPCulpaP1Kiu3RoW2iElTBqnCNEGV8xiirzDALGfL/8UjWZpoGYsnpzVmoWMV3FFBRVVYvwZyViaXEKjHEg6SxYlxRd6Jj8SNedOZ2OnI5HLiexA26aPU27Z7dtpU0ieqZhwIeIiiI+mMIgNO0wUlnF466hcjWubpkQUK3xCe0apH8ahhA4XXqSH/GdwW8rqrbGVRWuajBGtDa0FhZaSOLIUdcV290W3QkLZZoG6rq5qsTNDC/vsXUlVV696o8Nni41b8aMtVaSoByQlXZAp81V1as4Fiw9osU6Ts1B73otVkoAojV7bU0vXQfYV/vbzR54m+CX4zbA0UrPSdU6udFK3wTNq8yb98GF8n3rCtUaUFjvP2uwev0+qb6aq+tdviOVXOqqoLBOptZ98CWoX++FqgAOq+u4jhNAKY1OSYgRyN6YCo0/KVQyhCQtA0RFSoZAJKpAVMLWw0BSEZ88gx/xKRCUtFVARFlNVBFPJBBIStpjkspnqBfhTUUCrUhRkbQiptzGcXOo8uy0Bmuv7tFVweVGdwmEds86Ic1tlCg1JxHr4kmx0itaXsBVEWZdLU8p4oPP7EyJv6xZszAlwSjjf5p6fMj6Akaj0gLeKaUJhcmR54roN4lbT0moijZSqXavn3UBAY0xTGG8evbpCsBatSskNYMX6wLL1dha3Z/y7zWr9Pa1t0UgBYvb2dW8eieWvdI3uY5f13PstnA1AzWrP+ufFV2j9Zy6BU+ui2Zv57/KelnlPSVpZfXcCjjjqmq+5nXBa71ulbVwBleVvrq2Ui2fspXkWqjT3wAJ63h7baN4uVyuBHVLMl5WjJTSlYtdufdrZsLtfS/Xua7+r8Gpcm/XtvRKMyfm5T2FwV0Y0rfjTutFY29tUw8LGFF+Vgqhkpe4m71q0SBZAzplvM85wGpsl/MPo8d7NTOp14zv8gyXNUeKC3IfpUU/pcyqRHSNtMmOEjEgJL8yboqVpuw/YkkbSKbMEZ1zmXfWx5mF876Q4nttD+tx/beOvwUCvAfoK3Xt1vP3FAp+z/G7QYX/9X/9f+OmM1+fv/Kv//zP/OlP/8qvP/9CPwz4KaCtpXENH56e+PDxI2274/Vw4HiUauyHDx/44x//yOPjI10n9O+qcvzhD3/gm0/f8vL8jAJhNyhFyIF4aXkQG7rA4XDk5eWZcRzZbDbc398DZLTM8e233/Dx40cOhwOvr6+cTqeZOt62Ld9++y3/9E//xKdPn2h3uxlAUEq8VP/6178yDAPPz88cjudZFRty9eFm8Nwulr91lKSkTJp15X5N5btCtb2fK+drZLqgl2VxWlev14vXzHgwZrbaLO0khWbkV2ij9IclnHG0bTO/p+97zuczr6+vV+BGGfRrkZarDSRPGbkmsnBTEUxkRr5TWgLG681g5ZKRhOK7aVvaumWz3eCsFWTzcqK7XKis4e5uz24jyfbd/V4WNz/x9fNnLucTSinpAysbmjbEELicT/Rtk3vG00JRRBS3pxTBOUiJIYjFVQgBn5HQ3W6XtTuENZAUVK5Ca0Pwga7vOR6OGCMCi/f3Dzx9+MhPP/3E8/MzdeVzlUgRooi9xRTph56+H6ibhir3XG8yRXqz3VE3LdZp/BTos82Y0LdEYGYaxZVAm+IgonDWEIeUkzzHw/0dIU7s9mK9+Piw5+PjPU+P9zhliKO4MyQU2hpMVdG0Lbv9nna7JSnx7NZAn6vihMj5dOTl8Mrzy1dOxzNDPzL5kRgFqX+4v5tbP0pbzziOvHx95kVFrI00jaNqHMaCdYqmMaA0WgX67sj5fEDoyw0pirWg1pqmbcX2MY8hazUJmwEP6U022swb99APYiFaVWw2W5yVxL6yisq4vHmOV+uBc46kIsZqmrYiqcDz8wtd1zOOig8ffkBhSe9YSiaYe9zrymF1EsQ8BZySWmWa6ZQ68/ISjdGoZLHaEmqFspYpQgDQVoDBhFQdA0whMgwj09jjQ6CtHe12S7PZ4KqaNPW4yrJlI3aMKY8b75lSYFNXOZideHh4QDvH8XhkmjyXk2iUTOPA8XjEGnGq0EpfbaTBB2mTmaSHWapNitGH3FphqSqFlTgfHwO2irgsNNl3F6mkXDq6S4f3Eecadq7BNjua7Y5d22KNZhoGUvDEqKUlRkVS7kc3Gva7BmO2VK5i8oljN6FUxDpNQCz3xmEkTT2dDlxsom8s07jhIYMuJmuoYBQ+BMZzx6Ub8TFlkTfRZhEFewFXxKWmkn2gVJCCp4oCTIYw4b1Qa7UyOPd2zCikbByD6EekXDF12y3OyT31fkRlSmxV15hVABomPycGa42ecRhw5hpwXgefMn+WSljZCxWsHABWicoKRFgnGOV1UpVeHKBkvwBuPkOtKk8pX/97W+xtdbPsP+t9tbxOjgKACwgpVaN37rcmJ3bLEyjXsE6AlJIq+ryfpGuQ3cjWdgOiaKQHWJ6pQZJ2lYqmQWZNoERoMWlUNKQYSNFikkAD6Gx5llXJk4ZAxCdRLKfoHOi8JuQgWv5fFhpJYlT+nXRYyAqUgKgK1iEVdkl0831VBgg5GZakWOvs1pDyk1NK9n4jLUMCIEEMWfw6j6W0urfrYwGDYpZ80MKmWiWe64KLrNVSJS7j12iF0pIoCDMh5T08CbhqbJ57YLUItc0gU1y3k1bEEDLjCJxbLNCBmXpe4rFS7FlXzJWRNVZrk8+7xIE3iXlatQnktrLyuzV1/L25tgZwrsCdDPBwNa+4+n05n6siT47P1iDffG7zvFrHwWmeY4UVsgb1SjwbY8wJfrb4NKXdQQAkrbQwznRmZIQ4r6HGSGxV7GbVm6LdAirIZ0r8brRGZRZbzM4ihb5eEs2YAjFbgWilCUZT3VgrFoH0kjAXFsUtk2RdGCtMlLWmWgEK1oCLtYaYRKhdtJwixjjZd0hY52ZWSMp25CbH2WtQrwBetwyH9fip6wptNJWrCUHs2pdWC3BO2EB5O5vXxLKvlOdaQJbSrl1a+Q6HwwyAizPdAr7cjs/CyhCtDT+zHEqXkIwsjQ+JvuukdX27pW1b2rbBOZv1JXKhNd9HIOsmOJwzTF5crFAGHyCl8Wr+ldyqnHMBFWQoiY6FPFcRcyXnN7fHej6sjzU4pt4Ba9fPaf1Z6//+reM9QEHO/O9vofi9x+8GFf6f/6//B20Sy7ndwx2maQkYfv35J5R11M6x32x4enhg07T4KfDy9ZXD8yttW/Pdp29oqoqX5y+cTye0gg8fPvKwf8CPnvPpLPRrJxO9G3tCSIDGmorTseN4OvL518+cL6dsE9fOVS/vA9vNjh9++AFrHT/99DOvr4ds7+LY77c8Pj3xj//wD/zDP/6Bx6cPuKrml19+YRh6zt2Zl5dXjoeFnRCzarDK9MdEnHu3ZlssXYR/hCpYAiGV8sas1YxDaKVzmi2zM2Y/6ClOGRXT2TZqXAKWFDFKLEuMFcq3tRZnLK5yjMMoLZNaz+NW5YRYghYRGhJ3AFGHFfszsQMtgIXWBo30IVoNwY+cjq+SEEwiBDZOI95LAKCVVBN8zDZP1mCSBKkSR2SXECwp+3xHFEllSmVMs1NAmqmAGqJBk4OEJP2gyXtS9GgCd7uKTx8febh/XG3eD7K4AQmxmeq6I3d3LZvNlhQN07hjHHou5zMxrvvjYZwCz6+SnD7ci77C5AOjn0CBdSKeGLox94Z6KlflICFCiviphxTw00htNF3fE7Wmrhz14wOXc8fnz5/56/nPPDw+ojY7VFRs2y39ued0PkAIAqA5gzWK7XZD0zR8ffnK6XLCvlp++OEH2laS37vtDmM1EVk4p9cXLt0FH0fQAR8G+vFEiHvazRalMpVLwUjHZTgTQ6Byoj3w9PiAtZqmrrBRMXY9HiXMjBgwVYVr9ujtjnp3T9Vu0drQnc9cLmdSTIzdhX7oSCEwjj2jvzBMPZfhwvPzC8fTgZTkPv+w/55vPn3K9oSC3H/9+pXnr1+4XE60W4etFGoSFX1nLbGqSSRO5zOvX49Mg6ept2w2O1KCkAKqAtdUaGdQBpzV7E0LKGIC60DryDT1XC4Xhr6HFHHKUCmLmhJ932Gdo6mlYtx3PWGKi92lSthK4eoIakLpiLU1fRf56S+vdKeasd8x+ED9jvvDprG093dst404w6QJHQJMI4yDqLtbg7aaqGUDjj5gSLTO4LVliJCSY2gsSVm0jhhjiUkxRMvrZeDSDVJJnyZMUjSbPQ+Pn7i7e8C6hil6ktJEI/71KSS8SkQF1jiU0llo8wVIfPrmA21tOGqPxnPpLoTJ0W52EKC7nNls2jmhENpfwvtR7mGMwoaoDLY2WOtoakddK7QJoCUh3242VLUj6cAUR7qpY5gGTGXZVFuUBmMcygh9v3IGRSJFDdTY2kqClkG6NI5oZ6jrhrqqCCEyToGgkYpmDKjkmVLChwvn05EUI0NTMyVLsApVRUw1YqxlszXU1gCWyVecLxdOp45hCNiqom5b6koYWSYqYlLE3KKjrbQioJZe39GPKKUFoKpronnLVNApEf3EFHJl3WjqRvpjtYKY6ePKaIwVwVSp3kklJmbXFWsMRonGQgieMAZMnQN4IwH8WqhxrhylJDR28n4Y05wQ5J2H2z5mOdYBlTwPBWAKUFIYgKsqdSxiWUJbVyB7pkS1ktQrNVPwExngWFW15mQokvvT4yzIJYFgIOFzW0gQIKqI2BFza5Iirirjwjg0xKiYpkV4cQkSr0EWgJQD00hCWmckKU+AimoGOiX5zklXCjMtUmuNNpYQowT9KhFNLetdFN0MV0vrzDhMjMMo9yEJ26d2FbkdX8CKKaJ8QoVEmsKc0CW5iRLTFABFC1tCk3UlMKiV/e8a5VEqobS0TMUUcnKawYxk5bkVkCaBcLASMflM/U5oHbFGzsckYQNSqm7K5JYjJdo+OZovAIFSGqK4YTgja32MIuionIA/1gnDQ3QlNCGRE/YKVxWQIqGtJAhGIe0rs+CqBWVISuKtGEVoNYTiquMYRz8DGwJ4SyIsibUhIeK9xkrxyE9y/UrFuSVknQgXZw2DmZPVkiiuAbX32hFCGUda5ltWupV1MUnxRMTJNTO0ozTKmFmMDsBohVV6TtCU1li96F6EFDEqCcakc0sOAgIVAEArLcmXUXmMyB+TxDraGXG+Cd5L618CqzSpzM+U8mfkeZJZPXJx8ixSUihlSOltG1RJ7sepz8wDhTa5pSgIMB8Fh5PRned+iJEoxBSU0tR1g7Ua59K8tpY/1jqcE3eAaZqwlazHs+j80MszMpop7zvDNDKFRbvIOodK0pqklYB13ntimISoFCZimLBWWglQiZjRbHn+oEj4KI4HEufqGTCMCFAYvCdOwoqtKidCzXXDFKIwdb3HhxEfLXW1WHFKK46INBcmRdF/KI4VMUb2+z1t2873XXKNDmtLa4aAR+OoZlaAMcIIrioBfQowFOKEc0ZAvRiBiWFIKJWEgWstTd2gjUWRte8SjGOX9wpDUMLktdbgbEOIfi5YCtFLxkPIz1wbnXMK8noteyQ2zZpRxEhEckD7jqaC0gnUWv+ltEJcAw3vpfcCrr/zi/k5/jaT4YoBIZsnkHPQ3wATbhlmt+yd/+j43aDCN988cV8b7j88Yaqazf6eu/sH/uVf/pnz4SBKxEbjrOHUDXz+9Vdenl+o64aH+0dC8Hz9+pUQRpqm5ptvfmC3vePwcuDLly98/fqVfrygtAyicZow2uVK4sQ4Tjx/feV87tjt93z69IH9fp/7uDu0stk1YuLf//1/8Oc//zlTbR/Zbjfs73biGtE2eD9yPB44nTt+/fVXvnz5wuki/d1dJ39ijOJNvEJXZ2pS5OrG36JJa0TpCl2aaZTv9b1JIg4FjZaqR22rK1pToWLd9u6tf5/yZl/eNwz9fH6lx7/oUSyUpRwcpkTfXxiGTq41byzGGCrn2LTVnMz3vSQJrhEKr1RUpZKmshJrAqQIoyBGfErEOKHRecHMfZghOydYnQOckegDKXmpvnhDDAP7fcvHpzuenh4YJy+9+l5Unbe7lmHo+Pp15Hw+8suvHtTEpt1IEn5/jzWGy+XC+XyeA+wQpPp8PJ7puo77+3umaeL18IqPns1GWBGHl9dZPLFyIqCz3+7yfR3ouy5X4R3dWRgd+/s7Hu7vaauW4IUV051Er6OuG4wV5knf5zGXItYYsSlsWja7Da62/PnPf+b19ZXaVdzf36NiYqpqjG1ypUmEpKY44dNEiAMpeSY/cD6fxM2hbedKWhEG66eRSGLb1DR1gzWaygoKPnQiiic0PcPm4YF219Le7al3LQnoLh2X05nuchGAbBqY+jE7Vpw4nS90Q88wjox+FLAlBO5yC1KzaTKNXFFVju22JcUH2rZGW3BVDgqC0Oz6S0+MaX5WwQdUU3r1hAo3DB0+iIAoKmGsKqQYjNK5kjYRI7OwXxgj/TRyOZ1xlSDtbdMCmuAXYVSZW5HKGXb7lsePW6LvefkyYYylbnZM4xf+9O+/cDxFMJYP+xb21+tpVVXUlaWtHc4q8Al/6QlTx9ZaXA7kPZ4pCohhlAc/Coika3zSDH6imwbRg4gBa41YavrIsZsYxpHL+YxJiXbb8Hj3wOPjI7vdnrpWkKxUzkahQyZtqNuGqqqZpkjfD7w8C9vkeD6jFGz2G7bbDcMwMozS0mKMoXZNBlYlcRB0XypB0zAyjUNevwJ1vfRfNnWNswlNmMdpVdf44Bm6nuNJgN6QpivbLWsdKa0rmfKd0iuZFx5gCh6sniuZ2lqUFRcF40T/p64tp9OF07ln7ALOKDyKkDSDN1xGzeEyYrVHKUk4N1upjOx3W6Yp4T10lwPH45lx8uwfdtzd7bEYUlQZ8IEUI5pM3TZGaJdKkiujKpJ6X/SJGAmT6OU0tYAJVdYxKRaV0iMubRJKi0uF90tVTBhsEtAtgLKWtgi9BBDrYEJnAGQGFuY9K+KMZS4jwU0QlOb9o9REy9+VKtXwEiKVl6yqoyzzltXzXD59OddbIGO9ty4BVsqVPAGf5X1LQDvrIuRjuZbblojrNgpJeBcg4zYQS2mGEObosdBmUxZKDGhQgas4sdxWpYhKEZWWP1oTtSEpQ0SXs8mtAXHu4/beozMbzZTnFxJ+9IRxEpCyQhhbSmfB5auvlWeQQRhJ5xeAp5xjSkV4UAvYpQpzYQU+6IRCkiWQRD0mJQmsKi0YktSFJEm4xc56EfP9TquK+9XzLjesBO6aFIqm04TNcUVxXlA637fEzBAUx42IMtn9Z372WcV+xcQsgtAxRsZxmm9HSuQ2XTmPGAVQhRzXWTPP+3J/S6yWlCKubPbWMeYylpZq6tqu8Ja6fxWD6uvWgWW8StEspIRJUKy4CyNi/v4ZPMpsltV8XoW1pCw6nDA54S/2lfPbV98vs1IVYKIUmZRGmdz+hxTvUoigTdaFTHMLl+R0al4rFrp60fdI1+tAPgc/TajVuSzzOKuZlHGfrzNlvaEQSmKoZ6aXiEaPc4W/gIBrYcLyrMqcLPH0umVi/Xzl2jLzSklRRJEtxKOcU98vjm+FBbJmg8S0tGDEGGYmBEplRoNcexHWR2kqZTDGUdctMQJjKW5qQkwQYk7IDUpJ62q5njImi/ZD3wt4UhjVxbHllpVdznkBryPjuLDOBMANVLVDG1m3jdXs9uLqN44j53NHSsXuU/Y3YwQc9JPEgFGFPIcDOhRWSAHM5P7KuQgTQphW0i6giHmuBwGdtMSUhMIkUFitWbfBLc+TeR4ux7Jm/Udcgf8smyCtN5LVX0Nhx/1P/j74zwg1uorttqGqWrSuuL9/4G5/R1VV/Olf/pXT4YCfJo6XntPrC88vL4zec3+/xzU1r6cjGmjbmrpuqStxf/jl8698/vyFoesZfYexUg0oVY8QRGW063qGoadtaz59/Mj9/R2i+Olp25amEfXtP/3pT/zyy88YY/jxxx+zrZ7YoXnvZ0vJpm3ph2lujygT3Tk39wD5uNhglkPr5dbdAgrrY/1w1uhxed+yOV0HQ+ufFRS6LB5rShUswitrZw1jDOhFvKWImxWRxkIxLzoR6+8r9jDlewv9qbxGUNhlcVgW6tWmJVHkUinJwdr6iDF7epsoFSGV0AqMQTzrtWEiMsTFe9dqg4LZi9oYg/aF+hdxlct0K8M0jZwvR37++WculzNPj09s6i1Wi1bENMlzn6aJYktZkFRxOBBxmK9fvxJy4FDlcVFsBbuLJLlWCyhQeqL7YcCHni8vz0xjYPSButmwy1Z5h+OZ0U9MoSPGRF3VCJpciRLt5DHOYZQm5J7r/X7Pfr/n8PLK519/JoWJsW7oLyfuHx5wdUV/6elOHZfjKT/bhDFCBfvy9ZmQIt9Ujna7IaVIiIG6nvDTJCCQUlgr1omvx4PcY62xzrC7F8HO7cMdH7//wMePD9zttxAC0+hngc+h6+nOHc9fv/Ll+Znz5TJbw4rNp2K/v6Opah4fH9HOcukHnLFUzlI1LffG0rRbxrHD+54YJ4axI4TI0I1EL3PueDgy9gOkQAqecTjPwEJTN5JwRkQ8J1sDyeYmtrEK0eBo2w0xJp6PR06HAylF7u7uqdtaShYqMfpRhDiNbFDaKJpWAJC6bhiCBMhN2/LjH/5Ad5n4t3/9K7/88ld8gul+9wZU+Pz1BdtNPD3d8fiwY1tXuLpF+YDVRhboGImTlypYrkBPQTGExGkceB4Cvx4v/PLyyvnSk8iiirWnnyLn7sw4DugU2G8qvv1wxw/fPfHtx3se9i2VjejkaJsaUhKhRmVonJVqe1MT0wntOiKG82XgMgQePu7RuuX5MBBiTz94uuHC3c6y328FJCHTVxMYpbBaUdmcwDtHW9dstuJIIjakEsxVGWwAskuIiPwWP3CX3XBmR6Fp0XcpvZcpkSuaQptMSMWLTL+O3jOFQFmqnJEWlNE5GhfYbzeoCJcuUySTRxMhiKXkOHoulw4fE1VVg3I07ZbdNnE4Tpy7A8N4Qhk9u76UQDUmqXoVUavSyjYHd0hw0o/Dmz2lrMmFCmytE8u+nES6qqIyBlctfatrka018Fza5rRexM9uKxXlmFv2bqoY8llz4XP13gUQWL/+ek/UV7+7/f3t8R8FO+t9tNCq5/NJJUle9t/bfu2SVK4TPaH5LsDB3zyHRAYlVgyFNejwW9ei5rL9VfB3xXRI1+ewTszIpxtDAZZkfMe01jiSeGDu9Q4Tw9gzjL201WlD0gIq3Aachf5LSkS9ErJEXZ2bvHZpt5TXFcbkdVsN6fo+CRPDkEKpJi/Pq7jKFABsGXf6asy8V8gpYNC6z5602G0Lff66RaawTZQWtun6/f5KcA9UKqDdkiiWBLKc5zqWUkqho7AN9CqpvI0N1+fyW3HjfN9WTKLy8xILCoihpeK6TjpVaRUw8/ktxamF0v5Gl0Gtq/6J4hySuAYaRTDxdgzx7vMyRoR1k0LiVmfRSf49PxctyV3MoJ8iCWtrxT5Yt/qWz10LipefaZWEnXflgLIU5q7H/nL+op3lmSYRIl4cD0DE/3xmxSwxubViY1zOq7TmrFtWbsdeaQM16jrpLmOqrFnr3KOsd2tBxvW4XSfxaLLjUj2PlXH083xYWw6v2TDr1uZi5w5SHFnft8K2KDboRXOifF4BuEtbQ3GeK20i5fplfys2n2Lp3PfCmLbWZrZug7UVoOn7gXEacVVFXTU4ZwhxQvWeyU/CBlJBwBJpFsW5zDIHtFEYI2uYUYmEJalFwFeTZob3eu5dPz/eHOv99L01PabcHPt/Ipl/7zt/+3cA7//+GmD7j1v6b4/fDSpM00jfQwiJqnZ8/PiRyQeen595fXnleDpxGQYupzPn84Wqrucel9fXVyY/8OnDE5+++QZnHS+vr/RdzzCI4nysHCEN1LVju90LrcinXHkz6EH8wKvKUc8Ca1JxFDQr8fnXX/ny5TNN2/Djjz/y+PiI9xOfv3zmfDoyZLq/aDE8YFyVk+mGMQ+8Yrci+JQosS43Xc+Uy9vjbXXiWnjwPeR5QeNuUMa4CKb4Ybr6XZlshW607s+KsdjmWeqmnheb2bImLnYupdq3Xtzbtp4Xy/KeYZhmep33E30/XKkYGyV0tZirb+TqgMp9XjorK8dctVApYZRs2DEEoeoaQ+nphKwk6xrajXj1aqOwRlPXjnGQynvTtBmlPGOtYbvdcLlIJXW72/AwPND3HcfDUSrozYhQ4xYfX1LKVCtHyI4OxgiFawaatGEchEJujOHp6Ylh6OkuFy7nCz9NP/H4+Dg7iPTDgE+CrAflOV7OfHl+FnG7aaQbenGyqOpZS2CYpK1i8iLa6GPCOvldRHrLN22LTnA6Hhj7HuUnXr8+czwcuHt8JEye0+nM8XAmppDFPgUI6fpXUEpafuoGZ21eTBN+mrLdqbByine3Nppm2/L44YkPH5/Y7fe42nL3dE+7q3A2ElIQ6r5wrzm9nvj8+Zk//enf+fNff2IYJtqmod02oFUW/3zg04cPoiocJi5dx2azoXFFzwKqcaS7WPpzoruMjMMkit/e47NSc/AjVWWwpkZpuFwOaGVpths+ffwkFGulGccJ55rs+1xjjTgXiG9ylZPTE5d+4PV4ZL/b0bQNrqoyJVmqyMJ4kCTKVZqqtiQi53NH8BFjK7bbPT/8wWC0aAH887/8O6+nM11/4bZn+1/+9BcmbXl82PPj9x/54dMTd5XF1S1xnMQ9YBK2RVJqZpYErZgCvPYjf/564s9fXvh6PDOG3A9sLtIz7IOIOWq4v9/w3dOef/jDt/zTH77hm6c77nYNGk+cDLu2oTIWH2HMbV1jP7K5u+PuscXVG2zVoo3i4cP31O0D6IGQKi595PX1TN+P3O1Hvv8u8uFhhyIxTdJ7HFNk04pNpLFCx9w0FW1TU1VWAjMtbh1VLQK0fb+wqYqTzRJ8iA5GDIHo1z7Vcm+998JOwMysH23NbOsYQqAfBsZxyqJLZOeREa1h19aiYRED3kNjoLJQGY01BhLCnvMBrQcSDqhIytButnTDyOly4nw8YQ201lHVWWBWybXWtQAKJYiTKofPY1usYd/sMRTgu7pKWFJO5mwOCotWSIxxTnjKHrPeE96rgN4m+u8l+2tg+/cGHu8dt999+5nzPsoimnibaK3ft/6zXON1QLeACks1SQoZ+btz8LUOphdg/y1QUFgOvxUbvBfolQR29YM3APzt628rzkoJc7Ik3sIiiLOwXMq9xXHmdEMk5GLDGVdVGFdhshYKq/imAC0pLS0l83dmWOD2Wa1BhSUpXZIf3nvWJTnWRStAHEyMWajCC5CxABpyPySBLVX3co/kmaUrIWnxpV/625WSNhdZPwRQEWByKeZIbCUtFPKaND//NYu1xFbrghDwplde5eKDujmPEt+V5Gp9nmWuFUvM8rtyD95LWt6wFfL9mwtBLOe0/r7yEbdrQwhBtsIZDHx/nAr4GFfftWbvLM9nBvK0JoY4z8712rJOmm+T6DffeQMSru/JNUMjZYDtmpK+Xk/Wr1+7FpRbsgZk18dtAbIk0yDzooDhpai3vu/rAqIwwBa7+RKTr9kOZayUe7UG3grgvsybBZCOaJyT+1RyCGPc/Hkl+S//LRoh6zVMiq4LW6bkC+sxX0DMsteUzwc1azaswa91HrIWlC/3NEyBcewYBmkVH4ZR9Jt0Ec8s+92Ic9KG5KoKaxVd39HFPt+jlXgmBmMUwjy8TrhLTqKNElYCoFRi8tJWvgay5P5G3M14mL/nBkz7W0n//9VHmft//+v/LwQVvPeMg1SzMBIkPT098k//9X9hHDwhwfRvf+Ll9ci577nbbni43zOOA19fvpBSRFuHdTUhRoZ+yFVfRbH2qOqGu7s9Dw+PxBAZhmlWHd+0G7z3DENPCB7nRBjvfD7x008/zdWsx6dHPn36xG63I8bIL7/8wi+//MLlcpF+1abOvUHLII5R7ECGYcy2iVJZDVebqdD1C+q6DjbKcYsy/61jHSCUSVg24wISlAAjpSVwnjenm4W2vK5sil3fzQ4SZXFcsx7Wi9Xybzt/7q0vbswU22laPgOE4JhAaJeZqqYUWVBJkUpgS1oQc/L9C4GIqNArg+g3DIG2FkX6u92WzbaFTKE2OlFni5vT6UDfD5zPF5qmIYQt5/MJ52ym0W/58OGJaRql1yppTqfzTMuy1tI2C5U6TFLlKXQtrXV2kKhwztL3/QqFrTDacD6d6foB9fJKSszJgbaW/cMDzTTRXzpeXg9MXoSjxmHK1f0kFnIg1fcgSOjpfGAYJ7a7HaMfZ9vJj08PbNoGkwKVtThr6S8dz1++EIIwHkxSWGUZQ8BPgRgFvQ0xsgnS+2VzpXcY+/KQ8ljVaGtxVcXdwx27/ZbdfkfV1rTbDXf7Pe22wVYKUmDoL0S/2HoeDyd+/vlXPn9+5vOvz3z9IlaKfi8e5puNo9lseLx/ZH9/N28cxhiatplZMkppsaesLH7s8JOnv8icN1kPQimorIgCtm2L94nj4YTSie2m5vHxiUvX5/ViomkidbVhs9legUay4UkyqrVBG4u2Fls1WSHaEEloa2hMg9ISmNaNpqosIXkuXaC2De3mnuBzFQhF1Tjunx74+csz589fga9X8//zy5HDEPn15ZWX45HT8cx/+e4jH/dbiBN+mJj6XoA7J7okPkXO4yjve73wl88v/PRy4uJFxd0ohY0RM01zD/C2bXjat3z/7SP/5Z9+4B//+APffnpk0xr8lLCXYnuWMApcVnoPPnA89VTtDtfsuHsUi9bt7ol+TDw/XzgcJ47nyMvryOvrK6+vIlI6dA9sWhE8jX4SIMZZqqamctIvuWnEmcUWmmi+/yRp1zqfz7O4U9PUc1BFXjvGUdopVCg02qLPAmQBNKNtBiqqHCRI362XrmxCyONgKtVRuQdKJbaNw6oNfsrJQhwZBo/BkRBhR2UN2ggtPEUQ51CNczXGiIBXd+k4HF7Z7jY0TYvOfcMi3MssIiy6MooUxQ7vtzZ+ERLdYI2bq3nG2RlwAaRqtgpmSqJX9pdiobb+2X9YmVBLErlObG/3n9tg/rcSgatE6x3Aff2a947bwOx2b5yDuFJRv2nFiHF9rvnv81ctFdlbK7XbP7fnpFZ/X1/TLdBx/V41MxXWyU05k/e+X+vMrMjslxIzCJV36WOfJmH3+VXVVXrIxcXofD4LgG+cuB4o8+aayXSfq6o41/d6PdbWwfa7bTyra5LXKUxKJB1mFk2IMieWxK20Reanqkq13uR4JCFW2kul1oe4dGBQYrbVXS9zwxpy56kwPHLLRYphrpwKrV9iGwEyyr14C8CtE781mCeJTGJKS1V/nVCtz7O8v8Qq63aHRUDuuup/W3kvn6WiWj27iELP0grr5xEzEF9i0DVAklKCmEhqdUNvjhnQuXlJuU+3FuLz/VcLK6Lck9txtE5Cy30ujK2317AwOYpD3Aw8ZOBkXcBbJ/TlmEGnGaQqRcxre/Ty2lsxxNvYHIpQtptj7uJitx4/8/NNS8ztvZ8FDMuauz7vN0KgZT29GSO3cX35zMK+XovyrkGQ8v41k0Dmdcjthkuryfq1RRR+dsvKTJgC3pXXFFHTkgcVVsb6mYtAZ4VzOrvh9YxjcSpSq+8JTH7IRbVKNOiMw7lIjAOijyPgYPB5n1XZBr2IgaYEWrQqiAo8KB3n8TRNeR5lYEbGxVtm4TL23zrb/f/v+J/HiLg9fjeoIIFKRnOy6JGrHD/88IMk28agjKXre87nI3Xbcv/4IIMjivdoP4z8/PMvMnHm6rbKC5jJCp6tbAzWsnP13APqKunXQjEnjilFuq7j5eWFcRz57rvv+G//7b9RVRVfvnzhcDhkIUYR8tjtduzv9rRNgzEWaRsaGYaRS9dlqrbPbgqT9HGVAGr1MNaUovWxXuBuF/3f+h1wtaCsJ6fOgjnlOwuFrkzi9Ya1Pi8frjekdSvELSJaFm6Xq3njOHC5dHTdhXGcKH1CITsepCR3oliyxJRE/Ic5Lsrnfj2JTGFjKJ0FGBUhRemJd07o/xJBoYjUteXD0yP393eZNXEhRo/V4KeRw8FnUZgRRaLvLhgrllvjMDBNI844mlq0AghFUEnEFIOfwEmAXzlLMrLoGi19YJu2IQRP6S8syCvAdrPBZUGz0+nE5D3Pz8+ZbmjA1tTbDU3b4n3IVOlMkSPhx9zLrIQls21b2k0LhwOny4U0DNw/PrLb79Faczwe6bueTQbyGldhjcZpzcvriTB5JqQv2jlLSHlB7we00Wx3e+7vH2iaLSFCN8p4H4cRaxz1thawzVkq57i72/H44ZHdbktUCe00tq1othtSnAjTJODIMHE5dvz6yxd++evP/PWvf+V4ODNOI00lC3qxS7LOss22mMUfebvf0TYN2hUXhhEUWF2hDVR1k5PMMfelikCQymwUScw2bDYVoo5seXi4p20bEoa+7+YWCKWkwivgWqSqEikq+m6g7wZIGm0qhjHy8nqi76V/v93IvWmbDYmJyQ+gVFZf1kwJlK1pnLRsGSPinPu7LT/88Qe+vpz49d//DH/9/1ytFf0IpyFxmTr6LKS4cY590+IieB/pB/Fj186iK0fQcO56Ph86fvpy4svhzGVMBCOOOaKmIgGJAtra8uF+xx++/8A//uOP/OM//pFvv3liu60xKhKTR1cVSVumODEFcj9h5HTu+fUvB5QTzQNjDcMUOXee1+OBn//yM6+HI92l59J7LkPgeDpy6XsulzN3+w1VbbFKHH02reiu1I0Ter6rRA0+K5ErowkxMnZ9HpsTKGm/KQCoNmpWdDdRekytkoQnpeyKIKQSaltRN6LN4LIN5uQ9iYhRispaYlWRQmRKIymAUYmgEhHpY62tmROMcRwZup4wGobJUdeOqm2oGkcE+mFiGKU1IiVFXTWgAlWlmfyI944QbN7T0xI0RZ+Do0rsZ7Nordbuzf6yBCTXDLh1IDmOY7Z1FXeSAiyv96739o7rit6ykF8lt+/sXTOtfLWPXb3vN0CB2+rg7XWuE9T5s4suwbv35O3f52tlSQBl316qzaw+c0lKkD5qXwJQuQPLOb9lUSztD9fHe4WG60A/vzl/R/n71b1ZgwozoCPMsnWSMT9DREhsrvKlhC/VdSOMHaWFrTWNI+M4ULeiG5S0iEiuxeKVUgKu6pUYoDQu3gAey31aX3s5r/zD+Z7O9zNF0gqoKm0KwNV1FcBhfV7rxE/ev7QdyM+uARltNDGsqv1JklNr1z34gRg9yS+2gSIMa1Duenzd/n09j0oStrYAjJltFG/mye1nrBPhwqxcz+P3AK1yrxbaeCQS38yv5f05EV2tA7dV1aukd8VuWD5IgLv1OZdf3wKQtywbyFVqrVArZsj6mS7aBNfxcQgBbex8vuufrwtn67E332O9VPnXye0amCzHAj4IGLmwYN4ChGs2cTmXkOLVOlvObZ2wl9eW9gWt1aw9EkKYhQ8LgLBUxxcb+sLkWzu6JbWwAIoFvdKBMbdAhxByUa26eubr8XYLVJRnIt/t8/mIdtI6J9JazYyBAnjKs5W2qHLvyzNZsywWvYqlLcIEh4sRZz29Eo2uGBJBC9NQzkdaOSbfMwxn2f+arczvypHIbB+/iG1HEil6UBF8XIEKCa0lDkspYGxaWNPWzEwNuTeyh7ynqVCe73tz6y24/D/n+Fuf+Xsxjd8DgvxuUEF0Ccz8AEPw1JWjehLKvBSIbE58E7WBh8dHqUK2FX/+85+l33ucSDEwToJOOW2y+JZjs9kBitPpjLWW7WZPSonj8UDfi9jgZrNht9sxTRNfvnzh8+fPaK359ttv+fHHH9ntdjO17/PnX3FOqtazKFjT5IAuEFLicDhwPp+ZZnGjQBFkEQphSeoTEK4WsPnW3CxEtwBCeTjvbQTrxbL8DFatESs6WvlZVVVst9vZsgUKOCKLjzZa+mtXrQyFBlsEFvu+n9E9EBR1ihNd181VwpCD9JgDa0GGzUwpLNfnx1FYCLOnMqRsF2dyVa4sEiklGKUaUAIfpRJN49CqznRLSe43bcOmbTNamxcRP9L5adlEyYuwStzt98QoHrvn05lxlNaa4BPbpuXu7o6maTi8vnA8HjifZSHaRtFE6LoOZzTbzYbNZkNMkdP5JCyXvJjHGKla6aUvNOyygffDgO8iVAOPTc1mu6VqGvphlHQvbwB1U9Pk9getFPvdnu3dHqUth/OFRGS73fLtt9+y2234/OsvYtOYIg9392zbBkKk0gZjKvox0HUiqOhjwCjFlCDFRL1p+fjpG7759nva7ZZx8gynC4fDERU9u92e/X6HUQLWxCgMnWEYMJWh3Yp9p3GGfhjQCeKUmPrA6XDmy+dn/vyn/8HPP/3M68sLl8wqaFrZEOo8/6vK0TQN+/2Opw9PNG0jIEZd47JtYUQqWwmpKEjFV7QRvI94PzBNA5DwYaLve7TRPNw/sNk0OFez3bY4V9PmJS54qU6VTftyuUDWsAg+cT4/8+XLV75+feF86TOII/dy07b88R9+5A9/+AFXNcSo6fqOGKFtNU2zpXaWqmqpnLBHxNawE0AKy3a/585Vb0AFU2+wBELoOVw69OevfLq/4+P9ngdXEZJi9JGu64kKqqZBN47RRw6nizDChkhEevqN0RgiloSKUBnD027Hj99+4v/+f/uv/NM//si3336ibhwhy8YlU2HqDbrqSL20ekkLTsdff3nmv//znxl85OHhkaenJ4zWnE4dX7585ng8i5Bs0yCq5zXDcOH1eCGlyOF0xlXS5vD4cJdZIBE7Se+/jhE/ytw3RuOoRXj1fJ6ppXVV5+BEkmOlyQF+LrMlMCERponLMNB3Pd5L+5SrHK4SrYgiXjcOAyFIUOOsResNzroMQk4kv1TV/DgxpgHpq7doMrMqwNB7fIgEpfFYEtANgWGIhCC2ek3bonXCuoRzOrNsVuJfGVTQpqYo1zvrssJ/QJm3gcE0eQYZ/ljr0JmhMFe3MrV6Cl4YGquWkVu66W1wvw4eFb+9Z8leGK/2tfeC8dt9btkQFwXq2yS7fHb52bqqOe+PN0n3/LE34EpJFmKIaFtsnIsbCfk+ZL2A+XpjBnUkkExxCdrfO9fba7vVU1hXqf5mcKZEY6jof/yt402hQjEDX5I0izuDDz5rBEViTsaNEfFBVVTvtcprbXEfQJJuQfdn4GUdLM/3WFLJ/yCAfR9UICXi1f1Ub16nyL3UN/HQ+l7ePhedAZH1WFj/TpwXmOeYAPtGLAuNuRrHMch6OFdvjbxfs2KIJiXOEatrLTFOibnWSbIAKGLzF1bjfB37ravO8xjO8eG6anz7XlgAvttC0/Ls5M4WQcP5vlzFq9efuwZIYm4fLYyPZSxcv460JNnLc9PvPhelxGKctFTRy/WvX1uq1wU0kBYSWJzDljFX/n2rByAxcMBUS6ENmJP5NTvkvTFcXr++97dspnXCn1IipOWZzOKpuYhXYsqUFvZY+aNXSbrPtpIhhKukuwAA5XNLAad8vzILMDMXFyuFGQpLfAE01q1x5RzX92g9j1zeW0JY4vA1I2ENPhQdpNJOndLiFFGuu7y36L1prWmaZm4PDCFg3Ur3DNF1KPNFvlNaH1ACdgjrvGcYPfv9HW27nRnqaiwtWdIiFcuaFLPbXJKWiJR0vrYRExNKiUOG2OYuTBfZVzTpN1hZ5T7fAgllPXjvtX/rSKmw6n4/IPEbX3nzmv8c0PG7QQWVgzOlhDoVwiRqrZXF3G35r//LP3J/v5cK3Y+f+Nf/7//G89cvPJpHPn76lslH/jL9mdPxiNGKu/0DIQROhxeUUrNffdM0eO85X8788uvPKISSNgtPhZFxEn/YYeyosgr2drshxsivv/4iSuEh8PT0NOsjFLE4pUZJtrXJ1fjc8jCFeYGQQSM2O2sQIUZIaVl4fitYWAdv64XjvWPNengDKGiNyecOQn1t25aHhwf2+/1V9bwElzFGofPppUevbHRaiz1coT2VlpFZTC9ObyhLkjCofE3Xm806eEspkfSqH60E/kjl0KBIXhRYnbVsnATdpT8tTCMfv/0GjWIcR7ZtDUlEpdqmwug7TqcjNqsJF+TTORFtmaYRYzRV5TidTlc0rxACYRzZbTe0bU0MW/q+Q6VAlelb0XtsDjhPp1NGkyusUTRNxXYj9olF4NFax93dHVVT8/LyyvPzC8M4EYD9fsd211LVlnZTkeKWkEUgtbHUVcXTwyObjbT0OOPYNPJcBz/x8vyVz79+FnqcxI20bcvd3Y6SkKQcQOz3O+LxzPNzx9fnr9Ijm2mSZexpo9m0m2yXaRm6mk1dE6aRoev48uULVmt225a2rWgb0TewmRFU1zXaKKZ+QgfN5djRdz2XU8fzl2d++utPfP71V/w4Mk4j2pg8Lw2uUVSVomlr7u733N/fSYKYx3tMkWkaxJXkcmaYhE2TfPFnFnHFruuFHZHp9NOkZ2Q+JgGU7u4e2N09stl/IFIovuMMEg7DMI9PsUk88G//9m/89//+v/Hrr18wrmG3v+N0OvGX//E/uLu7Y7vb8+23P3B4PdOdj0y+5/5+R5gUo4nUjRNWxChzR+7ZNiuwJ6I27B52b+b9drfnpAZMUAST6MeeL68HXl6P1Ps9+MS5n3g5nkk6sdMWZwxdNzEOAT9G0gSmEv0RUgDvMSRqrXnc7/iHH7/nv/6Xf+CHP/yBp2+/Y/t4BykSgog6RjRDGqBqqHYaE8AMnl9fLvz7X/7KP//rT7jKCmMlinPJT3/9ma9fnwHRyNjf7bm7u6PdNFkPQRSiJz8x9R5tjABcxmLqhmQdvffEARpn0Qb8FJjCQEpiFVdVS8WxVCcPh8McoEN2W+l7GCbGruecWSmFIjwOIyd14nQ6MdNetc59mBaVknhpb7dM48TQ9yQvNlFDP9LHiEou2/UaNk3D/U7RD57j5UQ3DHigDppI4HQeOXdT3staHDoDJna2gBVgpLS4iatM3WzzPgCTn2Y2zWV6y4Tz08Q0CQDhfcBGocPa3FtaDmvtvMYD85q+DpBnunwO/ErQrLUWS63VvS77U8gB0RIQjpQeZVX60fM+E5MixLUA2or+cAMUrL9nvVeW/WVOWNI1U+G6OnodtK2TbrkWVvdoUfBPV1ztxSEhRT+3e6zvgbxvoRLP4AfZtjL43OanVslG+YyisA+QgYuU5LbohZFwy/xYVyjTTaXeWkuwhtgVEWcNkeV5lH28JHrGoFW2mbOaEKSQULcDrqpRXuXk+pqyG2O8El8uTIX18yvid+tk8M3zyAF8Wj03ffN6+UzRPPKTaEoZLTbL0RR/e9DKYLQwxJJWBB2YJo8xOZ6Ki0CfrAtiwVkKM957go/4yeexKQxcAWf0XMEMcQIvrEYRlJZqpcrswPUYTSlR1/U8f8q4WYNTJRkqY/1WULC8fk0bv612r0EBWGLOMi7LXC4snRIPWOtgde/X421JkN4HCtcAYhnHKaXsZLESR40y5sv5lfF0/bN0FScrJbbk2oogsbYCAPnsXGCNMDBHPxFDBs/D9diSPwI0lOcpwnqi8SCXKU5TJTYs96mqRKemxNPr51Hu97p6L68p4yXh/TS3M8hniWuBse7NWjEMA6fTSUSKq4rbyryslksLSrmHV0weltbtwkAuc3FeL1aMlTnhV+aKOSP3f2F8FJ2vWTAyf8d6Hi1tGGH+rHVrREoJ59z8umI7qbVmu90uIFW83uOK7WY5CqNDmD0ARSy+ou/72cVOYgRp+7bGUNcOpUSMvO8nLt0ZIAMVFcaouVAJwqIWFl5xOhLWvVhaalIKhDjQ9T0+iADnmjGilBQ+1Hitm1Xu2XodeA+g/j0p/LI3/s43ro7/LGjwHx2/n6mQEqSMuuqCskyEUcTM7nZbttuWdtNwf7cFP/G/+4kvX79yri/S4/7xozwAY9i0G6axZ+jPVE6SZfF/lf715+dnxrEX27mmwRjDdrvFWjPb7+12O/mdloH++iptEE3T5F5rqc6XtoYSbKWUxOIu/5HJsNCvCgob80Atly9VjcW59JZdcIvEwjXd9DaIKq9dU/rK58UYBc3PQU9BBze5iu6cm1kHZaGfE+kuUOivxZmg0MHKoremHM3aCUraEsp5lc1A67KwLAJNRelaG40h20np9cK+uidkRDUvrLvtlvs7EcSLMdL3Z6q64v5+BzExDIYPTw88Pt4L6p2QKrC1RO+pnMVuWqlwZnumGAKkkPUwpnmhHseJMHoCahZftNby4emJ4Md8fqUPU+6JgC0TLnvlysIm92+z2XA4HKR1wLr5Ptd1TQyRSGK/2bJpGvGb32TmQD+hkjBk6loAicfHR7rLhZfnZ37++S/oqqayhpQCX7+8cjmfqOoKrRWfPjyilOZyvnA+ngiZhdG00lLQbGr4GsX+sanZbDfsdnuaTcumaecx1zQNm7Zh6Bxffv2Zz58/c7mc2W9bdlthc+x3e7b7LVUtAVvfd6Q+MfUTjJbu3HM8Hnn9+oVff/7M0PfioGEUra2oake7aaUC5AxNs+Pu7pG7/Q5XWbHn8QmrYeguTLmq1vUXfJBgO0wTxhq2+zue/IStLd2lFqaCirR1jWsqnKuZfODU9VT1wCYmlIbKivVpDIlxvND3xzlI8j5wOp35+edf+Zd/+Rf+5V/+ldfDmc3mnnGSlqrD64lx9PzpT/9DGEHW8PzlZ3wY+eMfv8fZH2nrLWCIebzPdEOtMFoxdSOFYnp7fPf9t8RDz+n0zHCJ2GQxVcUYIpdpJPQDh0vPy6lDWQ2Np7GOgCIhvc9GRVQEHT0qRXQKtE7zzYcP/NM/fMd/+y//yA9/+J79xw+0d3fYZsPkpa9Q2tnEms61G5rNHaA4nzuqL19ROrHbCTjUNhWbpkKrPUPX0Q8XYgjsdg0fPtzz3bffSAD4/yPvv74sybL0Tux3hKkrXEVEiqquqhZAQ5Ig3zj//1qcRXIeyacBCkDJzAzh7leZOIoP+xwzuzc8u1HdM4sY0HJ5hvsVJo7c+9vf/rbzKKPxXsbh5XKEFKjbjm67pek2AiQSCAmmlDBJobKegDVGxI7chMtaINaIcRZicY4SPgQufU9/PhOGSYRUp0nyvJH1ThnN88vLvAZpY0QnQxmslVW8zwwko8WgQ+e1sBgMCjSKqhZh1RgNdRuomorD5cyQGRLOT1yGQN9PmdUV2HQ1did6LNZWGJNFu+YIl5Qoa9uaGEW8SgzfzOp6w2KYjTordce/iuQXZ8Wa2VgtBu2Vc75ixhVjuZxjcQq4en8d8VtoyCXaf32vawdqiTrCbAWlhXGwvm75/fZ8b712e6zff2sfRn3tuH79PXKUClDZbb5xwNa//8P38/W9i4L8NRAi7//8edafu73uDGisABSZA0swwWdA5facInAtOjogUT7nRkz1daBkOf9Nvja37VxEE5dxHMLCzCljFHVtXJOB87XdEdM1G7J8cGnLYieVMqFyz1I5jBlILM8r58rlMNVC649B4FXvJXK55MwvY72M56glol4ioyUqP2s4+OuA07rk4wwozCDXGxH7DKC+5cz/nI15O49v5/N6jMygQF7b1iDB+prrNIOybuRmo+xn8r5aBvrVgGHGD2fg6CZAd+tYvTmn1Lrvlmecx/xq/F23p2htrPt+PUfWEfV18GWtQ1Ec8fWxXjeLTb2+Rnm/gAHGmNV6H6+cUGDWS1hrqllrUTCXX26aJrMCFtZMqY5Q+ruct4Aat89RwBKt9Zz6sU6RWYMK67W+zIX1eCjPK+eccipplatAaLQe5vubpmnpSllUvwKO19e8BZPLeeSZqnk8wHWwFCARSF4qjIkYtIj5+9DjveN8OYmAed0yg2Kq7EN5DKJQyuQyz8JqSCmzZLwjRJ99Jo0xC7tDnu06Rf6t4xYUvBrzP7MJfPW5/w2Pf2xP/Uuv+5eDCqRszsasEiy0ER9EpFHnMiuP91v4zV9RG8l7/l/+X/8LL8+vVE/vaLoNtjrh3MSlv2CM4v7xkU3XsdtsUEpxPJ748uUL3jl2ux2Pj1Kzfpomnp7uUUpLZNUaNpstIUQOhwPaKMnhrQzbjUQGh2Hg9fVAKTv58PDAdrvleDzy/PLCy7OkVbgpLzJAAQ1SSsRU0h7KYl5Q1WtA4XbhfIu2ebtB/lyHric0JPQKlCiLR6lJfiVkkhHL8/nMlB2ytm2vKHRl8SqLTJnga6TaVBZtLBGhbsUkLBU9T6BbA7SMh4W6Kc+cjdkQMEqiBilEtl3H/W7Pu8cndvsN1hp8mDBaS+rKOOGmhvfvn/jw9I5hGBkG0bgIzuPGAa0qmtqyaZvM0AhM0TMOF1nYiBgUKI2pDaZVNI18zjmH0VBXBofFTRMhxRkYALhcLhxeX2R8PtxJVMYHbF0hUULPy+srzvmccyX9s93tMMbQNhUW0CFgSdRaoWuLVRuOxyPBT0xTD9yhdeJ0PvLp8xfqtsNWFU1VEeqGqrIYLcI0r68HgpuIzjGNE9F7dtstbZ4jPnleDi88f3nBWMXTOxEs7TYbtrs9u+2WGCKX05mUIsPlxOH1KCkiptA/E9EHgvOMfc80SvklbXMuqkuMp0B/Hnl9eebTTz/y5ctngnNsNx1mLxUC2k1Lu2lp2hpTVTTNlu1mT9tuMstkygwDT11brAaMQrU1KUGI4tiZVrPttuzvdpwvR87nI+M4kJCa4RERBz0cz3DsGcfA4BPt8UzTdDOodD5fOJ9EI2SaXHZ4L7y+StnR55fPDH2gbfcopMRPIjEOgzAx/vQD3o387r/+lugniIF3j088Pb4XccEscKaoUGh0FvuyNlGlCLmqxfr49//uX7H7dOSPf/gvPH8J1CqKhoaVFIfJeU6T4zx6NDVN0lhl8cmTlFD7a+fxJEyKWJPYdA0fHrf89a+/41///d/ym9/8iod3j9jtnmqzxVhDUFpoo2oiusjD0zv684lxnIgh0LUNf/WL75iGf0u32aBtxbvHd9zd3aO14WHfsd1aTocj2/2Obz/c8ctfPLHd7dh0LU23BWVFz+bHH/n8+SMpeqw1WKOxVual1pCU1EhXSVIYSoQFpVFaAL1SDUIMmxzZHUcYNDHB6CbR50lCbRcXIaEhpzClJQphtGiaBGF1FGXrupaKKCnXGo9RHB9jRTgypMTkA0ZprLFSeSZFphhxg2NwEefiXEEIFbEmsk2WShejTwTMksoCcjimXI1IjDGVmRQWYyyN/hqIEs0hMeBSBG6EzyCLgTX1bHCtS0reglu3aRDFII5RwPS39qpbI92YZf+Aa4N9bfBeHT+zf94aW7d7pLz383vnLZAwXz9eB3WunfnFYS3RzJQQgJxrAGb5/ls24D8e/bl1FK/Od/Xv120zR/VuHf4VWyCxUHmLUGM0WigSc5sIuOGDo7IWYxqUkupe0+SolKWAW7fteG3DXJcNLNHn0v5rR6HQpK/uej02Upz1IeZASy49d+tMr+/r1llbnm89fhY2pLX1SpNiyfH3c773woAkLVR7OY9EvVNalPRDSFiz5H0XRtDcH+laB6A4tWnVt+s2hq9LDK7n5q3jdztPbiPZZc4XUfKSwqshi3Iu7bjcyyI+uQZUSp8XK6+kM6DUHEwq9yDFH27Bxq/ZK6X91/bzum9Le6xt68LITSmhuE6jWn/3Z9tTK+INWFjSCtbR57cAFljGx/rz62dZr3/GGMLqu2vGyZplXNq43OMa0CjpBimlKwZBOWdhDqzX+oXdcL12xBhJmYFUWARyzcXPSWlJs5lThPSipVKus7SdAOkCfjRobbDWzQKMpa0KE6TMx1vAq/xeStavU7atFX9ExPL1DLZUlQRHz+cTPoj+WxgnhF0gjO2q0lxy0CEgqb3WViStwOg81gWA1KsxVQCQ0saoipRLSsr9L4CNlNh8GxdYA4r/ox9/MaigjdCGVDboQRxFkzc1P14IXiikm7bmN3/9G2xVEUn87j//DpUUn376SAiRy6WnqQzv3z+x22yxVvLyz+czX7480/c9T09PPD7di2Nl4JtvPnB/fy9VGYLPpeJqqoo5l0gGvAzGoR+vKDybzYau3RBD4uXlwOdPX0QUL5VJZvOGEVfO+rXBtkzQ6w3hdnO4HUS3yOybhg/LArb8q7Cr7/d9j3NurkQAzDSjMiG7rqOqqxmNH8eRvu9nfYFCJ1orFKeUiDnKsUZnrbWiYzDTL4U+d7W4KI3RKecqhqv62CUqoJTUqm+7joe7e+52ezZdy36/5eH+DluVfEY4vB7EsIuRmAJ13TBcRl6en3n+8oUYB8ZJovdd12CMGDeipXCa87d88FImLqQs6umpbKZU+sICEQOs70WvQxguLaRIDFLGcBxHjDmX3gIUYxZanKaJ4/EsWgx1w/v373l4eKBrKxpr0CRUDBACTWVpthsqazgej7y8fJ4jYSF4SIHz8YCpqkzTh91mg60sl74npSRicJcLw6XH+0mqo3QtdtOw3W/59vtvs4ZByy9+8R3ffPOtoKzANAwMlwsJoZumKAv2ZrMBElolhkvP4fUVreB8lk0s4AUcsAY/BYbzxHAZOZ0OTONJnNlmIxHXFNBGUdU1bdOy3e3othuaZoOtKkgKpUUoT/Q3IjHIfcTgs8Cg9KfQTC1NXdF2LU3XUDUN49gTY6AfBoa+Z5h6pskTQsR5uIyOunnBWmHpiBECzo9c+p5PHz9xPkuEer/f0TQ1TVPT9xPvP3zP48Mjx+MR56TNHx52dG3FcTzTX04EN5G8o7aGTduAUQSdKap1KxRh7wSEqgxRR5T7Otfu3/ybv6f+8ZkQLgR/RgdH07SYqmZ0jilA7xOXADpAFxQmKqZkJJXAWozxBO+wGh72W3757RN/85vv+PWvf8F3v/jA3ft7mu0GVTWkBJPzJETUyeuI9+D8xDj2jH2PBtqq4Vffv+dh1/H99x8IMVP4tICUpO/51V994OXlGaVgf7fn8aHh7q7l/mHPZnOHMS3TeMc3Dx0//FDz8vqCIlJbaBqLseKMxhgJfiL4lI0mPzOvZM8RQA0lICUs9PGmaWCXsEqRMqNMq7LBG5JWVLaZo54SHZXcXhJE70khCGh5GdDazGky1sp4N1bAoBAibpzQyQM6syYkzcNWAupoH7CVXe5RJWJyTG6idg1S2UGMcB8FuDBm5OXlJYMFGymRWukcyf86/WEpAZxp7noxZiXNacmdBWYGWvnu2glZAwpvOvhq+fut6Gn5rjFrR6M4nxmYYf0z73jzn7cG++3xFrjwlgPxZuSHZa9NhUmXHerlc9esuutryH0u93cFS8wO9dowX0Luq+fO5WjXTZBm6GuNdijesivWoMKtDbF20uZghPdzbq/Wki8fb86l9foczNFb5yah/dpqvqeUH0NrTbq65vV9rB2DtRNV2BlXNlJusKXPrp1ief1tIezbiPfaXoJrQErmixj/AiDK3iRsquwccDt2CrNicaiNWQWaYpTULudIIYkmQ2aA3o7NNTNozVhYO3q3wMO1E389vtdz9hbsWrfJ4uwYlFE54roCCXSOrKolrWgZW9epN+vAUwGw5B71zMrTK+caICkEXF+9dhtkuwJMlodA5XFWXospB65mgETYJilGTGZclG5LKVH+8/66JG+p6oFCyguvovm3wMK674pjXcqOFtZcCD7vwTltwYp2mPdeBIFLRZa0RPZv0yfWJSfLNQqgpVfXLnOpgFdr4cPbiH15PSWpZrAGamKM+NW4WYCFhSFU7mtdsn7df8VvWPsOJbVjncpxy1ZY1q+vxTjL+df71joFO8acVqZFuN4YS2XrzP7Lmm1WA4FhED0FHyZUFvs2Vu5zmkRzToIIBQwE72VvDrkAASkgkupB2NBVqUgR8UF0GN7y8/4xUOHWJ1z98fUX/w94/OWaCiVCHwOEOC+6dSVlwbwPOD+hkqKyGrTlm+++4f/2P/1P/Nt//e/58Yef+F/+H/9P/vNv/wveRx7v77m7exBnpj8zXC4cDieGYWK/3/P+/Tu0AedG2nbHL3/5C3wIDMML1oqDK/W6ZbINw5BTGaS82ThI3nvXdfNG9/r6yvl84acff+JylmoBZTArrXJFg7Xj/xa1Uzac20V+PSnfMpTWi76cZ9lkyqKwvlah1sX80vXiFq9KiJVz7vd73r17R8hO1+l04ng8cj6f50ldNpYyaWeDVGlGN+Hjgg4KFUuRUlHG/bqMJmQksRjuqaDXLKWZQszCm1vev3vH4/09bSeq+g8P92w2rWhbTAPj2Ivw2vnIaxbrDN7Rny9ShnQ64XxFXVvu7nbEWBOzkS8ifBecixhToWrN4fXM6XhEpYnHx3v2+z0JWexU1uqoqu28ABYnt+s2oGJGcWXxdpPnfBGKvjZSrSQlxel04vXzF4yt+OabDzR1hVV5nARPcBOkiG5qnh7v8d5xOp348vwp5z1HttuOvh/xPqAVdF3LdtuRYsJXAgYF7/FBIp1uClzSwMvrge3Dnqd3T/z13/41/UUApKoyXC7neSzNYnA5jUY2gDtc23I5nxjOJ9wwMvYnLudz7uuIrQ3b7QZUktSLy5mpH/ImbLi/39BU9ZyOo41Ema2paZsNm81eUkOy+KMbJTe35M/JGEs52lzE1QIkTcJg6wajFaObmJzD+ZCNOs/oPD6A0hXWKJIyjKPHVoFpKo7fPoMLstmdTke01tzfP/D997/AGMOnT5/oh4HHxye6bsvzly80jYzxX//yV3x498TrpuJ8/I7gR7798J6H/Y6urbkkhwsRUzfYqkJFCEqjVSQmJ7mf9msl/+++fc9kao6vH7kcP3N8/oTzE1MMVEoRlSIqg0MRfeQwOkLtICYc4ElMQapl7HZbfvWrb/i3f/83/N3f/hVP7x+o2gbT1qRKcgJTyIa20VhtSVGhUuTL549cji8QPK21tDqy7XZ09ZYP3zzQTx7vRMC2baU6z/BXHzifT/T9SdKEKjC6JwWIU0Lrkc5YqqcNjXnHfqO4XM6kRAaBTVZQDjhlcARisjgXGcdhNlKUF8PK+elqzTVZxNBoTbfdCPFQSY68UBdlTXaTgItSbGZhDBClvG1lLZOacpWbCZ8/Z3zWDsoOlqzdCIvBT2LoGjDWYCNUJHzUNNrQ1ImqUtStsPnGccCaGmMiVSW6DrlQ8QyiSBQn53FnjZFxfCPCzyImZk2FwmBYDDIzOxyJmK4ZCsUgXRs5xaAr+8Cyoq9W9xwhM28IdhXnee3gKVX2zyXy+FVUVanZQbndJ7/eX1afectqu/ncz0WGyn2l9NY1y1OvqLDZmSltqG8M9Otz52up8v01mFDAhfLh5X6KNsM/9Cy3IIOiMEzEEE5cO6U+BIhhDvyUi6nVfSotZRTJueBWGYwV8VsTAzrZ+bPi2yeuHf7SR2/Rzxcncm0ffcV0WJ0nxjTf3yKYuIgulmeHRafqlgEgbZPPlceeNRat00wzNyZQ5fFaHKMUUwYWlj7RWvQiCqCgdbbXMkAptm8gRmEjwnXKT7nP9fwqUVdltOgrpXXw6BpUeAtMK+d8C2xYO+63QEAZb3Ivy/if+1BJcKU4vj8HApQxm1LRPoGUlsjxFaiSFLfpWeWcX48X5jGpzaIFFvNYZwU8lGjyPFNX0zGtgCBgFsVe1qCSUpOozHUFh1s27zqFoDALEglCsd0DnpRLuepsZ2RAQsndhBDwyYOyV/o0xY53zs3s2KINVfpAa41RXKVnrzUzCiNiLfy4nnPlXNbYK10d8R/WEfYCQlfzva1ZBGU+rvt3fR9rIOZ2fynPZa2dNRXK/nALhi3jk6vnWFh217o3pU5seYbNZpN9GKkE2fcn3DQQyOkT1lDVRipDuHH24eu6oUwQAT5zMHNmVkVsZdCaHAgxoOy8VtzOu5873hrvV8f/v4IKYlR5YvASmVGgiZC8ROdCkGgjBl3VYvBtNuz3d9i/qvnpm584vBz4/PETnz5+ZNtKSsPr8xfG8UKVo+dd27Hb7RiniWE40zSViNGlxPPzF3744QdShLu7B6ytcM7x8eOPucP0PAklf76fKUDn8xmSngd407aU0goyQcRZK4KEWtsVdbYMCo21ep5sxfEuC1GZBGURWG+ib0WDlmuHqwFaDlVqUa82c621CKTt97MgUBFqUSqLaHnmhau8t96MY7wWAaoyo2Ryw9U9yUSV51sWJX+9keXFQFBrTVJg84RMMUoZthhwTtDXTbfh/v4B22rappbyctbivUMrRW0NU6UJPtKfzlIKMob5eV8PislJfe3n52dCFsYqC49UtYjsdzXtpsM7xMAep1XJHhkn0TseHh745ptvGMeB5y9f+PLlC845ttsN+90GCNlJl9QHrTTTNBCT0JG32y339w9M/gvT5DgejugwovBoJbnS0yCq9JfLibu7OxSJpqlICaZpmPM5rTHU1tJ0IhCojOF0Ps+bfl233D8Y7nZ3ImClNbuHDc2mod22sok0FR8/fuLHn35kGkVJd9Nu2W63bHc7UbHOEYqu21JXFcE7/Djghp7n5yOn4wFrxMCq2xo/DRm4u3A+S/tU2lJtdnStpbZC2d7ttlhbgzJoW9O1WyqzIXjPZTzT9xf5OZ8Z+gGSlMBUiCCX817Q5BCo6hZbb2m6LVVlCDHg3TirmguVT1M1jSjh6wqNqJqLOKaIJBm7UMqLYJ4xhoeHJ+7vH4gh8vj4AMBmK/l29/cdd3ctRmmeHp5om4ZNZ0m+J0bPL3/5LftdCxSBryQ6EcmgkiJGQBnQCaMUmK9BhabSvHu65ze/+gWH148cnz/yejywqSzbusGlRNCKoDQuKS7OE4eJlAKnceAyDYTk2d/t+du/+RX/53//r/j7f/FrvvnwgG0NQSt0VRONQgWolKWqDUTP5XTk8PKFy+mF4/NnLocvRO+4KBiaGn+3R1cNut1ymRxGGYyp0HiSHwhuQKcJjUMx4CYREJwGzaXq2Nb7HAmwNDqwbzRpREQ8c9RJxShaLBpsXeGjQudKEClBsTEKqBCCvzIyUpK0CVMiV7LioJVEWoy1VLXKgr6TGJRksNYHwjiI0CBppi/qpAS4HifcFMBo2nZDUwtjIXlPCjEbURoXxLAEidbVpsJqQ1sbmgbqStIwpmnKQIiUIkXfOl0QU8iVTchpOl+nP5Q9YJocXgVMVeW1b3G6xalYIkHF4FvTjGcmyA3Vd3GOl4hl2SvK+r7+nFICtITgWRui5dyzQX4DKtymYdwCCT/nVC2ciOtjvZfevr5c+/r86wj18j1xZlMSByasInIz3ZufswGLmsE/fPycYZlSmqOt169dR9J1tmi11lKGUV33ScrO79pxNNngLmxDrbPAI4lh6GmUoWq6bLPIeqZ1ZvSk69yRuY/FMJpfk/EVuS2rVvq7jKEU42xTwYqerm5YN1qTdLFXSgRf5ooxwkBYOziwgBwzG0WJyKpcX16TsrLMTo73gRBdPu/185ToZOmSsBrjSmuSD1d09GJ/ledaP+PCAP1ayPLWyVoDC2vmR1w5ymsH7q2xNV8vCfgpbQohSIrMOp1mfa+FhbO+7nLuZQYub70dfb21W2+rP6wZF6za+/a6hZ11azffCleu2/Kt9WNmVnFt35b31oyFddpHWcdknbVX6Q3lmkXofH2v63Yrr5U+cU4YsOfzmaZp5vKS87W0hriI6JbI/dqfKO1U/I1bRsF6bq6Dj6XEaElPkOdfmAnTNF2BLPMasmKjrPUY1ntMAaBL+xgj2j6yZ00UNnIBFm7bcf231qL9Jv6cl4DvPP40JJPHqQQ8tNZsNhuUjigipygszmHsqahnLaKgyhyTksFyzQXxjRlELXyyEMSPSmUyrcbT9XG9x7zV///QvvY/wvEXgwoxZmQ3eMmhypHoyU0ZJRSE11YWtDhTRomhZmv49tv3/If/8H9Ck/jPv/3P/PCnP/Hjj3/m448/oVTi4e6epttS2xrvAp8//5nJDXz77XuccxxfX3l5eeHlyzPaWNp2yzR5Pn78yOVyYbfbobWmH0ZcSAxeHLx5gGuLUkLHM8Zgs4iRjx43OUl7iEKREiqpJgYgBVIqQoeyKSst5TWlZFdNZet58pcSg6VkC6wqJcguvaSPSGhfFoQMIKBzNGLeZM28QBfNg7ZtpWSZUtkRk8UhpSSKqNPIue8Zp5GowNQ5JyuKoYzODAgl/4aM3tdtgwkZQAiR6APaZsRfqfk1VBZoLMZqiKik5hI2utArdaKtKy7HI34YGfoT03Amhjsqs8EaS4qJcZwYhhEf3Lz5JGCcesZxpKoa9ncb6vqex6cdnz5/5HB44fn5lRgjd/ci2FkMwmm85LKkjhhgt9mhuoYQpxVAsPSztQalskjoOHI5X9BaxERJifNJyhDudndUTYsZJ1IIGWSyPD09UtmaaRr5+OOPXDYtRgXqRhTfY0wCdhxP9JdhBiO0VlwuF6bpTAgpo8rS59PkGNwlO0SyGN0/3OV0IYsbxMHWFqy2DOcBF6XawcvLgZ8+foIoaPXlMszjsbJS0UE2iKI87alqUd2vB0VwHkUUAbyhJ/mJpmuBSNPUVJWhqWo2Ob3AaEG7266jbloSQitzzuP8kX68cO5fcW5kyCVLQwh0TYsCgs+AwiiKvilG2i5SJ6FChiBsDpUN4xA8dV3TtlJjWZB20fuwVosQn5ZIc1VV1G1D13RUVcWHD9/QdRu22x0xwuUsa0fbyZgQ9oTmbreRTdFaSFDZSErfooi8//BE01VAoLKalCStJvhA8pHgxdE0WSwy2a8dRHRku9/w7S++44ef/sx/+u1/4vD5meZ0oa8i0UdOU+ASIRJQLhDGkRAcp2Fg8BPawLt3j/yLv/9b/vW//Vd89+0jVaUISea5qismHyA4mrqmMppLP/DTDz/y459+z+X4ytifcP0FjZSxeo6RH+1nXEyoumX0Ioh7d3dPXdc45zgcXmbBTGMUxmqE2RKotGFTH9BKzfogPkVCnPBRStxpr0hJ5o/SidpYdNSYaq1yvhg2ZAeigKTBO0KmeKewgJ0hRqlSpErecS6xpxUqacSkjEQVGAeHm0TYqetqbFUTE/TDRAgnJqlXhkqShhVDwo0jBoWtDRhLyBWFYonYGUNT12xaQ9taaguKRH8pVE4Rm1oiRPKsIdOztV+o3eFr9rdEV5WszShNpcCG6sogK86pVgpTVZkivBiAZR8pQPbi4KcMzBbnuZxPxjJKACARUo+AiOOuBcTWQMI6UnvtOIlDurar/tsjPgkKE06pK+9emH3rE6+MOJ3kRy1RruvPlHSGBEnGEDESQrxyPpZ7zJ+9urkC7Egb/pwBeX2elVOYFrP1CiRR1ykaS1vlfroqD6hmwz0hYzcVUEErlNEoK5olWuu85jqMzYrrIaJiQCdJV4wFmGDVd7PxLAwohSGpsHq/OPUFLMqlHNN1Gs1Xfa2kggOF2WD0VbnGEBPGyLWLA/NV26UiIFdyy0W0tLKWGKR8bcilzEULSpGCF9C8MmgsiQwEK4XXJU8+g3BKlOG1Chht8CxVG0rU9jbyeguW6aSuKmNppUir+bnOZ18ADJkz6/z29Xi4nT/lxzmHthZtpIqXfCbM+h1rkHEdOIOlssBy/2snahV5Vcu5ZJisU6qKbsNa++At2vi10zqPfVZMgXSt8SCg16LJIcHD5ZlKhH59DZ3b3RVWpL/WGVs702uxxVJ9QkAqqSqQ5vQumJwjBk8MCWN1BrJs9n8VZJWmIiouc8Hz8nJiGHqqqqZt2xlcAGH3Givz1hg9j7OU0lWaRmmXtf7AGkRep0hI+sAi0F4cfSmDrOfPrNuhgATrtigAUJVTddd7iTFGqullO7uAFUqpqxSSeayu5oboGYV8/jr3WSTGiThOIoBtougyJUlJElt5kmesLdpsKSyxvtech1e5N2WorNiHsuRHQhhnIH4Z1zI1pf0AktgaXth3kLIuxRqUj/Nnf+6YQR/IaWTMbL1/6PiH9kPSel1e/fqPYduZUXd7bpl6/3SI4y/XVMiR1FTKKcUA2UmfFxUSzo+ARsm+TFKR4BUpKH7x3Xdsuw3fffc9//P//X/mP/72t5xHz+PTA+3dIyrC0PdcLif6c08MI8fXV758/kz0Dj9NbLsN4+T5/e//wKUfcd5zt92x293TjyOfPv/A4XwGBWNcKccGjyJvfs6T1MgiurFEepRG1MljkL5RKW/IgBY6OCmRksd7cp7OsogN/UCpVV4WYm0MUy6/lZRE1GIsjo8mkUXGVJq1BBIKERxJGAyVlaiUC4HPzy8czhcBFTLqmZI4kCEERj+SNHPekLE2aww4xhmdlA1zvMh52q7l/u5RkMFpwucyazZp3j880bUbXl5f6MeRmGRhJilq28xGf4xRDBAlUR5jFJumotFb1L6lsoZhPOCmO0gtRhtikGjJ5XLJtaEjWlleX545vDyz3W55uH+kqjRV1bLdf0vdbiAqXl6/MLYOo2Wh61pLWzdUpuHHHz/x0/NHKlOz2+3Y7RusafCTIzhHW0uZxBAcP338Sbpfa7755lteX0/EEOn7iaauiEHz+ctnjueB9x/eUzUdfhgweTOIMVJZjUqWGBNfjgd8DLRNw7sHK5VNMKS+xw2OMIlI1rt376hthfeOfpgYcs77cRilCoJWtG1H03RUTUNE0W073r17wGjN87MwK/78xz8LayOCMsKAaJq9OIHTxOl85nKREpUpRmK8o+kafKiklORui58qtE7Uj/eQEqfDK6fTqzj8kwcmmkZy2fb3O7ZbEaX0PovcKCXMci15vf0wMgxjTnNwOdocqKuK94/v5w0oBNHC0Kbm7v6ecZzoLxeapmW7lWcQ8GwiISDXtquIKVJVNdvtlqpqmCaPdw5lNJKrrKUqTE71qFuJCNzfP7LptiilGftpdnCkDrLHB0fb1tSVAaRSidWa49FgG0Nda5pNzXk6EYYDSdWYqsulE6cMZDSSTuQD2pqZEbU+mn2Hanb84n5HHwI/fH7h/93/f/jPP76w2+xRgA/QJ4WxFT7BdBkgRYZR2vLDNx/4v/xf/wP/9t//O7775S+pG8vkepS1NFXF6B3D6YIfHap1+F7z+eNHfvj9H/jxhx+4HI+4cSJMHh8CVldoYzgcXvjp0ydsW1G3LU9Pj9w/DDjv+PjTj7y+vmKM4t37d+z3O7z39P0FUqJtDLvMFAkx0tQ1+/u7WVTVNq0ILKVACFnMShJdsbqaKa1lk1ZJnBtrDI01xKYW1kLwuGL4WYtWIrjmJqm4kZQmeXFCjRI2TWVF2Mlbh06G0/Eo9O8M/jnnaDHU9b2kfMRIChLd9JNnmIRdM6ZASGf6yTOFhDIGbWrRjKhEtDh6R8RQVzY7QxIJbZsmC74uZR0v5wveeTbbDXUjOhAlAr0+Xl5faO8bmrbNLByLrXL1m5Tw44jWIkprbIPVkFKYRe9KWc1iuIfkc3nBKrd5pmOnCKEY4mLUGi2ReJWjucENAnhSlLht3kIXVfISHS6vzxHoGPHxa7EuYAZQobioS3S+GK86M8ZKJJ8Uc7lrSauYo/c5PzalgPcRYyQH3FpFCmI8e+dno1kbMfa8c1KpKAlgq7UWFlQ+t+Tp54hzkjGitJ5z1dcsRWnXpQ3KM5d2mgGXyNxPlDY1izE+2yiZmaMAFdQslGyMaPiEyTO6Ee9kn7eVzb6extQNVVNnRznhx0T0EF0gjE5SfTKwEJ0T4MrqHIyRHO0CIgQvIs7aGoyyOZon0GRheJLbypDLPiaFz+lDSml0ZQS0c4rovQhjk0hG+kdZUAEBr6LoH1hrMkAggR1Jl/OQEkaDcxGKhoNJGJVyVNKhibI/RNkryhixRq7hixO9eDpYbVFJ4aMnc51IuVpNKWGrtZ51q4C5Wlnp7+KwlTHgnGOcRgGtGwGefQiziOSVYCBZXSWBc5JyIelSdnYIb1kfxiyR5JgS3ieMWc1TxQwYhRWLIsaYnVVJIyk566XEqqkq6qyeL0CLQiuL0SVFQKajaG/ZmRVTHJVyT84JADCr58vFhe2crplUg/dX7WHyv9EFQooS5FPSFzFAyqkXBYBZ5k8pqWmprc52SyQFD4hNb1RJRVakIjqakGrNKQn50Fis0TmiLW3QmCpXTwkSdKtMBnMliGgy80vY3YmmstR2i5kdbbn5sb9wnCbGaaSqDLudaD4pbeg2DSFUOeAnzGoJQBWBw4ZS1WlmDCiH93p2uuWOrzUWhFUtbd513ZySUdabPut5FfCi7/u5b2wWzVQZgFQpYayl1XpObw2lhH1dY6uKcRrx44R30q+NERAmJEVCoU0GP7SRoF0FTVJMTrR6hDgWMbqkCkWqyuCDYxwjWiu6doPRhrpuScAwnhnDSL2vqBub02cnGSurlJV1xRAB0oXRkFIBTGTeU3iRafl3AdWuD51Ek8msvf1UAHBdZsZXIFu5j7Xjf8WAYTndFUBPTtX5mWO1K73x7jUi8TN4+M8ef7mmwkwtK09SOkCAg+UOSjPJIEspEL1Dq4q2q7H2Ce8Dv/7Nr/mbP/0tm+0253hXDJcBlxerbrOhbfa8f/fA48MjT0+PfPnyzOvzgdfXI5dhwnlxHkDx5csXXo9HXg8HxuBAGVzw84KTYixhgBlhjWkBFG6NmhKtATKyBqAZR796fcibay6vqE0WlikIcl7UosttJ8aIGFsSPSMJq0FQybKFiEprQqJt6/JKMUa8DgLqxAVlrqw4tH5F6YkpZofboFMC5WYKa0gRNzlAYZsGk6lP3jlcri6w3XQ87O/Yti1VZbjbSV8N44gPUzb8g6isx4jLZan8OIES9kKyhof7Ox7u9+zalq5reNjtubvb0213hBC5nHsOhyPB+1yBQWWkV9NfeqpcunGaHNud6En88pe/5uHxnhhdNiwiVRb1q+suiwoOnI4S/T4cDHVtxGHMlSC2uw11UzONUqtblJxrrK04jxdO5z6jp6BNRYgJ52OOyDciCDoM4ig8GM7HI/0woLRlcBP+3NM2koe+2+7o2g43DAJSAZfzmaqqRNxxCgxTwPnE5LwwfSrLdrfLjoY43//x8MxPP2559/6JpqrE6E0QQ+JwOHI6DQQSm+2O97mEqzECSnWdpEHsdttsBOdIpIKqttS1ZdM1RB9w08gwXDLbQdPUImhYt1JuZ3IRnJRfNdaCqaRcVowSKVdQNRZtFDYY6igbUEHShdbu6fueSy+lPiNgjeXu/lFKp7YbTEbO61RhK0PTVpScYh+zajgGkrRpVEnWpjzvx2kCpWjbDVVVz2rd3gfGaWQYhvxz4dKf8T6w2XTc7e6o6wrBzhLWNHQdxOh4PZyYJrnnqtnStAIgmRzRUFqhraVrpJqFG75Of6jbBrvZUNma3/zmr/k3/+4Lnz698PHTC59fDrlEE7iY8M7PG/gwnJmmkbv7Pf/iX/wt//Jf/i2/+MX3dJsNMXoxLlTI+f+B2liqRhFT4PV44ng6EVKUMeUDddVwPJw4HS8MwwkfE4fDiY8fn/Epsd3vOZ4S3Udpn+cvX7gMFx4fHnDhzPOzo7/0HM8nVEq0neHhvsmGlKLbtERVU9dbNu2OzX5HXVXZ0XNAypRpS0xWBFKDGIHC5VJ5sxdnN6Ysyqg1VTHArRggJtpcgjJvxjqn8NR12cEIPoEx1HXDZhsl7UqLM9m29SzY2zSixXM5DxwORy4p4pxmnBzT0EvOtbY0dT1HGr2b6KPDW01bVRgqfN4WS3RnHZG7TQ8okUqtNZ21cL4eMyLoKKCCreqc4rGoeGstzj8pO0kpV/Ap1N5MNS5A8zritTATrnO11SpSfps2URh0OjsGs82TgbqUGRNFhyiRjWstBuStBtEtbbgcEi1fbIvy2u1xFb2ej0y5LXtrBqnSit47X7N4RSwRYL1y9GZH7fZ7q0hxSWG4pfWWdrt9rsUgTV+1w3UffF2ajjzHBGGQVJtYAhVRE1UgxOy0KYMyBmVysVIpRTIbp5I2EUTA1AeikXZDCyMhxsVUVZlNtxzr3PUClITclGJHLc99+/xLG0qUVM9gRJpfK+2d2yevC3KOYtR/Te1JSeyCotMTdMIok0Goomyf2zflyOEb/bfu4xIRB9n31Gocr0X41n15q2VS5oxWi7aIdIk8c7lecVSS/O+rNKa1Cn95vbRXuYeImMgljUfGsbAz1yyF9fOWubv07sIIWT/PLSNHKclNV9kmX7OVymdK+xTgrTj6Jaq+brPynTVro6yPISYUstZLH2qMAdE5FJbRolWxFsUMc59ba+Zyv0t/ITb9vNYZtNK5qkoBAqWcYrn/RT9gEYcsLKfKfF3Rooz1h4eHObWhBAelXQLORYahz85vwtqKuhaRdUUixgKGLiyElAwxllQfn32J0uYZyMwsillIMsRVaoL0s9ge6qtxuw4ElbTrNXtkLRpfnnG9ZslnLNCitZvLtwvgYmZWg5SFlXuxtsLaispZnJsk1WTyxNBTNxVVZdGmmveo4jt0neiQKZX4/DmIfXe5gOowlaYxIuiutMKHwsha69DEeY8wRs9MoVIlxmYbdB3x1/FrQe4C+qzTqPKkQsoSLaDbW8d6bn7F7vrf+PjnnvufUFKyOMkgeEfZKGUhKX8rhN4lZUATISAibAq0kkG33+/49a9/zevrC/f3d0LZ7wdSFJS3qS2NVTS15uF+x9PTvVD70hcuw0g/TqBFKM9ay/F4pO97jv1F8uatnieboLUx4wnxCqB5a/NeFqLrTaW8PmYajtYa7zwxrhc+jbVCYQ8r7YEQJGq/0MtkmQ45Mk9GRvMVZTNEKjJYayDGq0VWqQCYWZ3VGIPJ6GxVWUJqGJwsUH5yYMVosWapRxtCEIG5TNmtjJUIc98znC9Ya3h8vM8lPbuchmAIKRCSpg02l3ObqHY7um6LsaJZcb6cMoNDUmXatuXp6R3fv//Afr9j07bU7QYXkzg5ITJNnqEXJ77rWikXeucZhp5xdHh/wPtnrPnCu/fv+fbbD2y2HzieXnFONAtII1234f7+HqKmPw+cjn/k9fWA0gGlYbvt2Gw6bGWYvOf+4V6AjX7AVpGmbnEh0A8jKknUXcqXboQ+yoKwD8NAzOVKBTRouVwudH5CHSzj+YLP9OymbcUByXm6wyhjtaprtpsdTZvYBoULiXF0cxTQ6kKt93z66SO/+91/gRT4u7/7W/7ur/+aupZovY+JkBLn80h/ueC80N66rmPTtbx/98gvvv2W9+8e6TatOG4KiKKFkmKY875jlPGntKaqK6rshIAiJo3zQgkrtLq2banqRoRPtSGR6LYy1te09VITPITI6BxDnss+RhRiKGy2ohfStYKaxxAJ3mFURdNWNG2T6fYa5x3e5Txgg1QhT7KB2Voc+Wly82qltWxYMUqa0Pl85nK+8NNPP/GnP/2ZT58+EWPku+++49d/9RvatsV7T2UtldEM44XX12deD8+kFNhtt2z3e3Z3Ew8PD2w2W3QuO6iNQZmco/gGKty1Da6y1FXFNx/e82/+9b/mxz/+wO//6+/56YePQGY/5Y1kcp4UpAyh0Yrvv/2Wf/P3/5Lf/OqX3O12IpZLIPmEGwfcOJFUoq4qbNsSQmCYRkxTcf/ugc1uwzQOjJce3VRc3MgYHXHyBOUIGrwz9D18eR5QLyOX/sw4TCQs42S5XGAYHMdjz/HUoxJsOkOcIpUVfYtxiDRVz3YT6DpwU8IaRV032dmXdS9EjfcQnOTui6GSDdxZdTsDELGA2VLSmFj0XxY6YggBQ3Hg9WyspUzjlznd4b1FhFj1rIZdonCgVmV5U46kWGGKJDBVBdoSWbQFgoukSmOVwpvsCCYF2DlVIKRFEKwI7lZVNZfttdbSVd1XY2a73dI0i5ZP1dRzdZdFl0eR3ELfLWNPnM9ln7MrKutMmf8Zx74YM7MAWKazro3V4vhLrB6IElRQKFRKcxuizey43e7Da8P2a3CAPIu/dsqvPrECRfJTXNlsM7X3hk3w1vWKU7Rup7jai/+S463nvXKg4iLaV2yNYoivQYXF4UqLSJ7SOeizACApWXRUUAxmXUT1jKz5Nw5DuR/vAz4E0T7R5ABJdmS5BlvWDv01dV2ie+u2XRgpmhLpm8E/VkCV1uioiVpLce+Vo5xSEUxMS5/e2Gq3AEwRZBQHYhEPLe+J0S/jeH2v67SGdb+t+6ayanYey3wo51/rPVynFywOWglc/RxotH6NBEYtzJYCKqw/V55r3aesHLuZIp/XuXIf8abt5DyBlDJwlEGrtbOfMnDIqv9unc8yf9agZxElvwUO1m1WvhdXc6Lc35xeNa9XEUlPlpUnpYj32YZefa+kBnm/pFEW53mt7zBNLt+/XfWfMChMTuNZj5Ov+1O+s9ZVuwU712N9rctWzmsrEZ4fx3G+56qq2GwCTdNmAVI1z5/iA1RVPQMqJpeFn1kyKa/ORvwP+e5ECIsWRJknZTyXIFC5//XnnHNMme1T5kn5fqkCsV6zfGacGG0xrcaYipQu9P1Iim5OWb3ec9apgs0MhIlummPth5Z+Wt9rVTU8PDxK6WbvmCaP1gOd7qibDMQoRUw+g2FzF6FUGUMhg+Bx1lfQWuUKOdmXU9dzZ32U8VVSqP4pxy2wUJ73v7fjn8BUyARAVcyG0qGS9/LVZNMKrCya3sfsZAu6WFWG7777wDD8HW3b8PLyTN+PKBRN3dA0NVYniFPeoAI/ffzE5y+vTC5Qt1KiLngRADmcjoz9gM8Up6gKuyAv8klJ1Yq1waIWBPZ2gYCvO60sgEJlKUVJFyEXoVwV6pm+2UgKoJFQ2lLy1sS4imhjhdURc0k9shIpiaQWkGOOdikltYa1II8pJsapl7y+qpK8ydU9rwVWZrrSasEGmbxtU3M+HwmZAl5ZcXr22604tnHCRtjWLd2m4vV05HK4MAxnPnx44vvvv8dWlsPrC5+fv3A+H3HTmCOEQlWT0mkNMcL50nO5DGhtadsN/WXgeDgRfKDtOh4fnzidjllcU8Q3z6cXzucL09Sz221xbiCEiaap2Ww6LucLUx8Y+pG6rrm/v0cbTT+eufQXTn2PjxFtND4kpiBsjn6YsCExTZHLMAoVMwTC5UzbtWw2G+q2QRtZ8IuQjEoC2LRty8O9IM8nN7B53XN8fZUcoNwHu92Orq45HI8SXdVqdnJjSLm6ReB86Tmez/TDMC/G290Wn8tYHQ8H/vi732OT4uHxUVTorTAejGk4ni+EGGdRwqquabtOov+bDW0nzyELZVYWjkGE8rTGKUXTtvhpJHph5sSYhN6nJPLbdi3b7Y5uI2wPrQXN16YstDKPRCgUUlKkDEArNG23YZpcHns6GymJrtuy2XRobfAuq/UiUWe0EcfSB7q2RVd1rvTgiZMHjei4GCW0QaWxVgRAN9u9iF8q0bF4eXnhcu4Zh5Hn52f+63/5Hf/pP/0XEorD64AfxTA6HkUfoG1qQph4PTxzOr1SWcvjwz0fvhUdkN1mi9rm6Ex+ducc/TAQnaO+WU9TDJk67alszffffcvf//2/5Pf/9fcMl14o8dOigO2cI/iR2hrePT3yL//ub/i7v/lrnp4ehPbsRkKccNPANA74aUIbRdTgM6Jedw27dMd215FCIPiJ8/FE3dXYJoOzw8T+5ZV688rrSyB4AXtiCqA0Vd1K2dCmoWpaoffbis1WNG1qq7E4dF6DxyHw8adXvE+cTmce7u/Y7Tvu73dsd10Wa62JyRBicV6FnuzcSPAuAwEJqypUVeWouDAXzv35au+JMRKcGDgl8ljK4haDfc4xV8W4EUaNMUbEZceJy2UgBDC6yo60yeV4K6q6EVHfTPUOSZH0EpkVI9EQE4TJobQlJdG+SYAyejbW6qaZjTDvPCd/kpKf9Rs6HIlZuKpuEzoLsMVsSBZjuxjNxpj5WtZaoXrmtaiUQ1s7Pet5u9CWi2HIbMSmVPaUReRsthNWhtXaASrG3myk55zkcl2xJcSQKwblYmsI8y6lpbTf26DDTXOl9TWW/XwdOLh13m+fZe0crb+z/sxtAKKwOt+yJ8q93zpMrO7pFlS4zTWfr6+KQHIJ+KRZi8kaC9qgdHaMV8KbrMpm67WjdgUUpMVxZGGrzE6aUiRdlObLeFkzDq7b8Ssb6w2buHy3MNFi1h94K5XkHzKqF8c4UUpK3jqnUKLlgnPBwiQq51+nsdwCPiBMhZQWBsBtbv7tXHirPX4uCnk7rm4d8HKsHfe3ShBKyo++PocW+7ykZKxBheV+Q/5Zs6li7mu7OGBquV9j7Cxkruc1luWzyNouny1zjhVDIc7fk6obal4nlrbJc1pD9KVaWwLyGDZKZE3S4tCWaHGJzMcoFRPEOQ5ZG20BWrTR2DwOfAgk79HZyQze5fmlxUFPotOBWkTVk8qaJIJ8XI2dNUg1juNciWs9z42R8s3TNM7rekppFl1v6nb+rHMiYixjYdFhE3HrHAlPeo7+F2xBoZCMNVkby72VqhRlz1hXnpjTR2qJ8pdS50X0sQASpZxkmQ/r0pCy/1qwGtUprGkEjF/p84ifIwHamMC5lMeDiNQrpXLKd5jF18kjubRzAQzbtuHu7oGU4Hw54f2YA8N6NVYVWpe5Jk0ma6rYHagCkpa9C6w3V/6dUmrWgFkfbwHf1x8o//zDIMHt+vDf4/FPYCpkSpNSWRHY5B4oUR2Z7ILqCMVfaHLCZkgp16JXYqDt93u++eYbvPfc399lysoGN0WJPg8903jm86cf+eMf/sCnTz/hJoetK+6zyNqX5wOvhwOXy4AizRTkKXq8T/NiumZR/BzCrW8W3ttjQdTNjGyLAFERbioUwELbWaI5xjSk6HFuynR6j1YGpUo+WK6lTqFymULuu6K4lUlNghC8oJdtRyLSX2AYe8ZhwBNxWaClaZqrTf52cBba1WazYbvdcDg0hHGiqSpSCPSXC11Xs99vqGrF1rdUbY2ymuaj5c/TSHADdaX58OGJp6cnTqcT2x/+zJcvn5mGnjrXjh/GiZfnV1KC0QUugyyI3abNG5Llcr7w+irshU3bYq1QyAvyWNdCgfrTn/7IdrehbSsR0yMSgud8uqAyBcz5ibatUWpH1VnQ8rwhi9+dLhd8jLRNSyLhR0eKUiXCS85MNtJVRoo3mFX5H2DOA6wqKSdZ1TXHoefx/ZnXL8+8PD8zXs4cj0cqa2keHijRAq014zRyOB6ZRkcIcLkMvL4eOZxODOMoVPVanPau3fDdd99R51SX4/FMVUsFjckH0JrHh0feffiA0kJTGwZxMp+/fGHfbXj/7pGHhwfabccwDCK65wuVbkX3zeCX5L8KDa1uarrtnrZt2O52bHY7jFW4SVgHwzRS52oes6GTIlEplBH9hgJyLPmwsvGVFaSqKqpZQbuHYGSpITD5yOQ9KEhaWAu2blEmUTUC6GljEGpgyJoOHqOlvUKI+Knn48eP/PGPf+R8vDBNE3/+85/58aef+PLlFZJi037BqoZhGPjy5RmjYbvZAInT+YD3Iw8PdzR1J7mNKUdpozBKpmkCrWWc/cx6Mo0jqvIkpUF5urrmr375C/7dv/83/PjTD/zuv/yO4dLnvFaZv8F7Nrua77//ht/8+pd888072sriJ0nf8HFCkdAEKq2IwTP2jjSOmFz6t21rUtSieeCEKt10NZu7LUPfMwwjry8HHt+/8uOfj4xDcViXHMyUAtZWbDY1221H3TxirdANK6VJ3hO90COH8ZyphwPeO16eX9hsGx4e73h8eGB/t6XbbGnbDTaXJm3bVtY+5wjeMY4DITgpNbpSr44+0HUbJDq10Ej9tEQnSWJ8fkVRDhloJoFKmKjxPjt7JJq2YegnjqcD/UWMO60FQKnqGhMTkw+iY0KhdRZwtqGp7Nxe3i/Rx4SAx0XU1+YcVokACUNJAKSvU2accwxRDFihNec9K61qjM/Cs2oGD4qoljKLwF1hyr3l7Kwpy3mrXL63cpSvo0rXJeluDejFaf16j107Hcs+y2ywLXt4ASC+jvbfGlxXz7W613IvswihWgUG0j/UBj/PipjfW7Ix8zMsjvz6fGvwQFgKaa7YsAYP1g7s2lkvTIXyXFoVweSARGvlqbXWLMktIlJX2rKcu4BLS6RVzUySlJZrKKXy/MtjQX8NHrD67NWz3ry3AEnl3q6Puf3T0o5yv8WJXAJCt99d99EaMCtO9xwxndNZAlI6+npMF6HCAi6km/Gyng/ryPNtv62faW67q7mwROBvn+cKQEhSBWvdhgsAo7967mWeX4MQ4nCJXpgxEhx7a2zK79dtmLkq1/0bFzFAY9JX51qfc+1YFvtYgJClYkDp67cqKQiTYLpmS2RR6OW62QdJhbGzOKTl/CGkeb8Yx2kWShRwV1Jjp0xll2CcISEAg3duZpYVcFCYJIm06v8Q/HVZV66BqrfG1MxYixqlJiRzc9HYWMqgkoXJJaXaOREcLoEuCdJoUAuQURjSUV0zJOpY44ObNRDKvlTmwO29l3u01s7riffii6wBiCLwOOtmzOClpuhe1HVL06gMSkgqqmj/BGIOuJbKLyEIe6QALsYYqZwWllKV6zlWQA5IVLbh4eGJqqo4HF6knLwa0V2bM2XXY1p82hIcxhXh2UWIeJ5DSUpNytgraZzXx5qN9fNH2du+Pn4OePzvEWT4y5kKSlNocDPyX9SYiStwoeTplXyRlAdnglQMjUhVGx4e7zFWFpam6bBVx+Fw4ve/D/z59YXnz8/86Y8/8Lvf/Z5xFNX8XbtBacP5dOJ4OmZxHDHqqux8gUZp0TqQwb2wE9YdYVab4iL0JMdswqhrtWKdET8ZQIVu5bPDLwwOmTQL5attG5pa46cJN7kMLIiicYoSXQhBwAlNpjPmqMHkx/m+RZm5TDQwumOzbbHWcH+/xzvP6+srnz5/IXpPnR20lERsrCyCWmv2ux373Y7jUbQMvHMkH9h1GyxQGYvWEMLE+XigqR65v9vRtA1VWxNVRKmI9yNhiNSVQaWA1lA3lqa2bNqGu02p8hA5HU8cXg8EFxmcn4GPzbCRxVBX7Pd3QldygcN4Iiaf27DNlRQiX758krr3MdJUUuP9crnQn8503Yau3UkenA+QAsYqKl2z2e3ph15ogxGmYWJ0AR+ZK0JUuarB5XzGD4FN27LZbtBG1N2fnp7Y391xvpz59OkTx9d+FRXIOdZWY5qKSiv8NHI5CvhVEN2yYQ6jlMZ8eXnlcDzipsA0OfphxGcRu8rWM6hQ1xVN80SlDeNwYdNtaJqWmAJ9ZmDc39e8e3pku9sTQuDl5YXnL55pcnPZo7u7O+quwadIjDAOIuxlNFitRNU+i04VIGu36djs77B1i60rqqZDaxG9OZ4vnM9nYox0m0RVy8Ze5WopTWNBiZheUjK2MJrkHKN3uVKMkiolzhOTEoHFtgNTEb3HIzn4KQZMpbPrLCI/lZXocV01oMC5ib4/4+LA5CPWxAw8HvCT4w9/+BO//e1/5nh4kbnhPNvNJoOcgbZruPRnfvzhRz5+/ExdCSuhriuGsUepRNd2fPjwDfd392xayb+f3IRPCTN5sCIU1LQtKn2da5dSIrqJOHlZS5Lhbtfyd3/za37/t3/N6fXAj9NPpCSgVdIaW2nu9lu+/+4bvvv2G7bdBmLkdHiZUzLqqqxDkmqitCFqRcKLunvykAIxONzUCw1+U1NZcJsa5zx325b7uy3b7iNDP82UUWHUhNnwtdbStQ3b3VZYB21LpWsIBj+JsFrwjvP5xPlyEqbQ5cTpMhLSgWEMvJ7ObDZb7vZ3NF1H0zSie1LXVHUWJaxqxnHAjQPeT1JeNIgAWdNVWSSKXDZWRByLDk1KKQusyTorWg6J6CVq5txESdMqBlPTtHR1R1U7Ju85nS/0w4DWFXUtFUJLhEMpce+KkSb3386sMOccp9NlBibrphEDtRhv+XVr7eyohRAYxuGrMeODR9kleuucy5vUAiIUJ6EYQFd07BK5yvsaKxDxNiq/pvrfRpnL59dOw1uvryPut/ngt077Yvy+zRSc/1ZvvPbG3LqN6JZnXhtlt86ZWn13fR+35eduAYa1sxRDYh270BkPEQdo/oIAkVF+SjuvGRO3TtjtPTE/x8JUQC0BncX+0ll3RudARknBzNHl/OxLxLkY89mB1yXl9fq+CgAj49W/aVDLzUKcwRqD1iE/f9GKWgS/ISFUYikfWYJRt2OilESen/8WxHgLKDOaYZA5VfY0qdiVq23pRS2/PFcJyKzLcheGkYBBzGOizJkivLeeT+v7uwU5UEslLSCD+G+PXW4cp2K7rgHTYuPN4F6KUvnmqo2ipCUXrYLVvL1mWRRtjJIikgEdlcoQJiZPUhEfyri61lBYj9s1tb68v2Z/CLDqr8CfxRldaPfLOmXIWZmE6JYxnfP+S5vqeQyX5xfGgs8lQX0WSA1BUvRm0XG17AmsnqOsvWsAat0nM6DNtWN+Oz7LOZRSM1uilGA8nY/UdUBrP4+VEpWXYK2ey1HKmPPZWRZtiWXslZSjsm4ICLmI6YaZpVdAgeKQr/Uu1vtBSbcoDna5VpUDbgWcWK9rpR0KoFjGT7nXYuNKFSfRSfNhyoLBmpBkXStsoqYRoXXnpnkcFV+zjGWpVHWiaSqaRgTbY/Qczq9Mk9jCJld8EX2xzJRDRJVFeyLMQp8ChNRz/wq4WoldG+cl+X/z43bfmvvyf6dr/VOPfwJT4faiYqCV39fvl4Vq2RhlIZLyiYKqWWt5eLhnv9+RUsTYmpAsVbPh3F/49PEj535gmBx104mh17VYW3E8HPnTDz9wPJyorGG/3VJbTdJSnitGKe82uikPMmQ1LFkb+Z6L1tCt4VQ27fXiN3cqco0UI3o1UQplqwzuFCXvXCtIsWa/2WL2O1SmzI7jxOl0YhgGKtvgg6h0w1KOB4SOnmZa49XKiPcSyasry2azycIzhmEaiadLLgMZ8MEzjeO8CDRNw93dHbvdlucvLZ8/f8Y7WUg2m462lnSMrq2l7J9OnC8nNtuW7bajaioikYf7PW58Io6JpjIMw4VjrhBxOZ+FStVajNGMznF6kVQGrRQRLYq6mf7WdR1d29J1HTEGhqHnfDhK+9R23uD7y5kQfF5UJarppnFWX7a2xugBop4XobpqCf2FtmtBMdcVTrPYjKQvdJ3k8z88PHB4feXl00eMlU0lIaWD6rrmm2+/mQX+Di+v+Bjpx4EvX76ImrPV+CSoeqEZxryJvb4eeHi4xxihlvkQCEly5od+ICXoOtGcaJoWbUWMSETtFHf7ezbtltPhlbausMbQjxLdHJ2jacar1AdhAwh9b7fbYnKefyBloU5hIaQUIQRcFvqs6gpr9sQYUAizAuDl+QVTVbidZ7eXiFWKCmtl4W43LUqB904YHFqhTS2Lb4k45fEb8hxqc175bLQqqa3dNBu6KCWcQsygAom6rjCVRWubAUOTKy6YjHQDGCrbYLaWKlPXUYrT+cz5fJ434P1+y36/J3j46ccvQi2va/qLlEyMyTGME953vH//wLv6DmMkfevDhyfu7+8k0gyiJO8j2gZ0VVFVUiJK5bz39WFJ9MPAOIpqtKgeGx4e7vjVr/+KP/3pT5xOJ/p+yOsTdE3L+3fv+O7bb3l8uGfT1oTgGIcL/flEIuKsgiSGm6QEbTBJaPhTcOJAEwl+Yhx7AX6y+nnyHp0iXWOxumPTfMjjXBhWKSKR+lxKKgaPsZpuY9luLFWlUATc6CFFicLXO+4fO/rLjtPlwul8wTkBgo2xBG8Yx8jZTkw+cD73IshZ1zRNRV0VVkvKxq3NKQg1MbYcz0cKDVIAhbCiZC/l0UrFvxSzYWWLYe9xLs26DDEmpnEiRaGMPj4+UtmW4/EkjIWYjXEtCtXi+ChSCPhs1MhcLUbm4nAXR6aACiEELpfLbJS1m24GFQqotz6K1oPR2UEnR4+sudq/1ob8FWNg5UCUagVF02FhCBQHtuS+M4PyC5Cil9dv9n2t9FwLPaU0i8+Vig3raGvukdmJLQboz9H9E4FCa16++3ORoDS/L6D812yFW1AhhfhV+60BkrU98NXViq2Tnfm3wIf5nDd/r69T7qUY5bfGZPl9tjMSkAqosLK5fCBphcrloBNL/5C1BbReGeExZe1tUfGPMQrFPIMLxmhUXKVopCXoIumeftUab+UXi5MqzrGwIYqDcfs5pTRKvIllvM6fTV+ddmmPxcEujIzSXlotgn+l/KOIskYKIFMcy9ImxaHyOSCzZgWUErbl/Lfj9a2x8jbYtTyP1nqObpe9cLGnF0bBLehUQK+1A760RVblX0WMy3ELlpVjPdaXgNoyFtdMhpirn2gtNhlebFelyloibDi573VbLayH5QfCKlWtADkFFFhH+kUD5zb1qFx7GWvlvKXdpB2a7CguAIIEJ+VchdlATteI2U7Rc3rLsj6bHCCSOZRBsmzXrp/vtt9g2QOGYZjZGWUvEHveZiBFtMWKzkNMcQ4QiXOtcxnHMdu8WfBwFuPVzBUx1DKOytgpLOn12Cn3Xcb+LbBQVbIHrwGYwlAtgMNaz2RhWMkevpxL2nsNTDhvGMeeaVpSi0iKwMKsK4BH8R/W86DstbK/niksg6qu6boto5sYp1725hhvlqA0jxetF4CqtMk1wyY/U5ZkuWUFle+s58ztMbN/3nz3HwDX/xs//5cc/xxAAf4JoMLXm6M0RkF3EtcLZlmEpQMSKTm0FrpIiqB1jmZWdd5oNFE1YCzv37/ny4f3fP70E4eXZ/ydI2WK9ul05nA4knxg03W0bUNbVTSVZQyeqe/JRXjmDUKUW7nej9TXjXiLKs9o1HrTiFk8TxtiitRVlcEEcb6aWSAupzoEmIYzl97w9HDPptvmiePpmhrnHdGnXL9WBL9enl/EuPUh05mlNFS5h7qyM0pptGbTNWy6hpQi223Lw/39TBsyKtO2ppGglFCUjUbFwK7r2P2yo7aGy+UiJUNTwFhLU1naTFNHJcZx4PX1Fe8du/sdu/s9d/s90QfG80RVWaZp4NPHidP5hHOOOgurBL+g/yGIw3W33xMSvB5eeX19lc/XNW3bUNcVcM+zrfjhhz9fGeDH44H+cgHE+L9czgKA1B0614uXclGLYVyiIMMgC0nXddR1nfvIX21Wbdvw+PhA09SYFHDDILT/zYakFOM08fLyMo8Xay3DMPDDDz9wPBzZ7/eYxnIeRfByGkb5nLFMk9DtxiwGlFKin8a5+gEqU8kyqrrd7UBJHd7n52deXl4B2HYdu/2e3XZDt2lohwtoy8tB+qe/SIlOay1938tzdU1GgxV9P8AwMHiHrizdbou+KPrzScoyIukcqqoI3hG9ox8njqee8zBK9DtG0VLIBkPbdOzvthm4ESFE7312pCp8dsZKhLZsRAVx32w28/sFsW/bDnQp6yOR91KXfaaP5goqKSncXJLNYmxDu1EE52WTUDK/bF3x9P4ddXZa3z09UdcNQz/wy1++Sv+ME58/fmYYjijtGYeB+8ct3//iA+8/PFFVVipE3G/Z7jeoDGaaSmWhyiVqMY0TVYxfbRr96cTRK8ZppNDqUxKn/P37J37zm1/x/PzCDz99ZDhPGKPYbHY8PT3y+HCfNR48l8uZaZxQiJEwDgIyQGK73WIUVDbhRlFADsERCTk6HwkOQMp5OS+UTSnBqDGtpdYNtdHCZvHCRKoM2MYyjiLyOZ2PTJfX2YBzXowFrQ273R37u3u29y31puLh8UHq2wRyfmtZe8nsrUiIIk41Tg6je6wV513EBWW9DRmMA5WjblLuq246xjBwvpzE6MoRoGLMGWOw2hKdGIB1XdF1C21T9joYhoGUNE3dcnd3l0vqHjmdBbwMzmGtgG3GWmKIuODpz0fcNGArqWLjnBilJcKRBkAvUUwBmEdZW0MQVpTWuTLQ9ZixVnJltTGSE5pTiUoZrpTSnNcLRZRwlaNvLTq3gdHCBloiaRJllBJ1xZlYVOLLeifXKX0mZQxJ4iTqbBylIHXWiVlMELUCFwqNujgr5T4DxaArDBBYqOeyN9scZVycqAJILHt3opR6E891cZ7WRnEJGqxBjMR1SsjP/XvrQK6ZjAlQOcJ+S4e/dRSv2A43zI11m5e/1+eJKZG8m1MSyv2XU0pcRGGURhthdqnMZEmxRDLtVSTSZEf7a8ZEpOSsz4ySSC7BWdIg1tG0ZayEmzEZQlZ/JOV/FoDhCkzS+blyv631AtZOzgJ8pXkOr1kH3qe5bQpYU+jdhVouzvFCmS5aA9yMh8WelevM5QBX11/f41tAw7rf1wyRt/q9jNnyt1Hmq/Ot/y4OYPmR8aJmoe+Su3/7LHFOX1ifX2z0xSlPV/0g40f23fIQRSAXQn7OQhcvzCRhogggsFSBEhJVec41sClBSO/L/E95nwg5Ja84/2VsLp9f5o5a7TE67yVZ+V8Ncx9P08A0DcQoAa7Cii1imMKKEECdKJV+BDQNoqnAMoaN1lglLpZkR6ardi/pboUdsGY3FKe8rmuauqWuEs46sWsriZj7IKWvL30ElWZdBjd5ATxcWtaiPN7qWipUFJ5hTKLfZq2RFL6b8bqAANfA6vpYl/9cxtvS9mVtWTMfYkxYK/pqMoYWf7KMd2P0nIYiczhQ5RKlawBRaVaAeLoSiqxrsaG1Fl9MWErSDnd3DwxDzTj1IoJZy1pYKm2AXrHP7czeKHOygB/D2DNNInBe2wpt3gab1+t2aasy7/8SEOD2s/9cEOAfO/9fevwT0h9gRv5Z/Z7VtFkJWRTUfNknS85LNh7lk6QU8utiJPnoSQQR17i/Z7fbo41lHHLkO6Nx1lq+//57qqqS6LQR4cJwucyLu8qT10tNuBkLukJKU6IylqhFUVijqGyVB3/AIZEsEKSYJCXr1hGOqqqpaztHXxNRypZVBhHTl4W0P514RfL2t7stdV3xcLdDGcPleKLtulk/YNM1nF5PfHl9IbAg0OJcRapqw/3dnt1uK+J/bQMkLpeBob8Qg6dtG6qqnlM8lBKqY1PX1FVFDIFxHNlutzzc3wttPwRRl1eKqmtF/d6NnI4nqspyOZ9npyQhm9Rus8UEqYQx9eJwGq2xXTcvIkXAZLPtcpk+mbCbjThkf/jj7/n48URdVzw93meaUmDabrh/uMN7N+fqPzzck5IgkP3ljHcidtO1Lfvdbs7xi/nfaZwIMTIEj5sGSJquabjf7wlRymoKUj3ipokvn79wt99xt9/TfP8dXz5+RGnN4+MjyhiO5xO//e1vUVrTDz3Oe4JzHMeRaZR8v2Tg+fjK+XBEAW1Vz0KMkgLhGMaRyTkCgoIbJRVDioHjg8fFLCLUNtiq5ng8MIwDj/cPfHj/jt3ujm7TUNUVES3CbUqcqPP5PKc/nI4HNl1LYyvev39iu9syBcfgJJ1AydCWMqPeo5JExrWS2unTODH0F4ZhJKHpNh1ay9wIoWwIgmoPw4C1hjoL6o3jxPkySGkzVcSSwoz6ltxEEd5Js3GTUsJ5l2u/yzxaaMUp114WyrhEHBYRKRGhVIyTYxi9iCupRGU0m7bjb/76b2mbGpOdl+AlNeTDN49cLj1fPj9TV4auq3j//p7D4cDdbsevfv09333/HU1TSc1pLdRVbbNORK4pXeof++hReW7cZsh/+fSJUdeyZigl1R2UxlYtXVvz/sM73n94x6cvXxiGkaaBJqcaKK049z0heI7HF86nI4U2HJz0QfCO4Bx+HKhNxzRKxZGUAqhEUgFtwNrMHskUZpWNoMLEmkZhagQn2greOZw/iXiqc7nm84ALI0ZrqlZ+rLUigDoeGaeebrunrjdUTYNSNtMGDaSs22GEzZaSOM9KK7ybmMaeyfnMKss6NohK/TQF6rqjqhJ1HUgxirijSyTOjKMXQzDniZOKcViTAOcdVhnqpiMlT99PeD+RULgMzh3SiabuhAlj7EzxjLlqiqoq6soStLw2Oc+UkIoPSuOcnwGf2cDKOilt26K0ng115yacE40FW1kYr8dM27S0raQUJaXmfPgSQZOIrHy2XC+tHDylJYVrLv1VQN8gosZr5/mtCPmbrICVcbSOFq8NzHKehXGQVpHqxRi/jeTOz5DPrUxaOc0rh/y/wRh689lW799e6+oR1XVE9K1nm6/zRjB9fY3y+auIIGpe89bAR2mT2++U+wwxEvxSaWFmFWiLqlRmEmgk7SCX2UVU7FUWaZsBitz2wlyxwkuegYAI+GuGxY3i+boNZoBL68wMyq2disNbnmuVTpGDAOKoJqJQgDIVuewJCzX/tj/X/bpuw5THWYppjvwWB3z5/lICcHEi9dW51uOiUNHLXlaONQC2BoPecgb+IYeg2HtzuyYyRftrMcdyrJ+93IMxso7GVVutj7fmTXGYBJSKOTCQyxASmaYBa+v5/Fot54/hWjtk3VfrNixjrckitSWd4K22v33ecr4lrVl+JLC3rA/rdKsC/lQrRmQBjopjD8JWEDFdYYbqXO1LKY33Qr9fpz2sQbYyNqqskVP6zzl/1d9lbJS0isKaXacNFMacfFbWRmHwylgcRgkalcCNBMkqFiazMCxCCjif0wNSoK5bKSurFiaHMZZKLdbJ7RpUnm89N+bnzqm869SfW6C1tPUCUCx6EtKXC5OkfMZYSRk3Rs/pKaz6dWFUSDBbxru5Sr+QvrB5j1X4zApGgTUVTdOJb6cLYFXW27KHJWABbLXW+OBQiswC0dig8/UkYF6/Udb2rfklU3oFNPzzfPn/bo5/QvpDmn9K1LAALgUlhLwIp4X+A3lhRQRxjCnlXURRfM5FiRBSoX8JOu7cxPl04vD6CiHStS0P93fUtSj9xxQ5no5cjqeZOlRVFWNWDw/zhsxVx8mAVGhyvg+alFFZo0W93dgKawr9yM0LtVCLU1Yntey2GzbbzQp1FBFGbcVJvFwuIp44TvTnM8kHtE6kILlTTdvy7t094zjhXc/DwyMPD7/i+fMrLoyc+ktWKrVztQvnRpSC/U6U8gX9NVi7l1JyOZWisommabi/uyNmmpVSpW47nI5HoT1nZy4ESacIMeI7oeLWVU2TS79ZY7DG0l8GLpee3X7Hw/0DTdUwXAaSc2x2O3bbHcaKUeK9JzhBEJvNBqs1fT9yuvSkFHh8eiAmz6dPn+iHC58+fWQce9lw2or3798JG0EpNpsNKbakJGVexOkYiSHQ1LWI0dWCjg7DyDhe5qogUUFbS0WAyojTq9GMWYxwu+l4efnCxx//jEqef/kv/gV3+z3D5UI/9CSQlIDR0o8j55OUMQ2Tk5KDmdXhnIMkKRbn81l84U3C6iUCdDwdeX55JQBtBm+MVdi6RiuNqSpJn/AeW4nOw/7hgcvQ8/L8hXEUVsd+v8dWsgHvdzvuHu5pmh2BxOEg99f3vaScaCQvfRJxzDzLcE5SY86nI5fziRgcbW2pkVyxQIkoZ6GsTJ3vLye0kkitAGJiQE7jgHd6jkIM/SgUfjTdZkPbtvNmXzawc06VKdGUkurSdm0uH7mKYmUhtBASVRVFKKdUeZHsWCbnGAZH348Mg3hmTW0xMwOiZbfdUFnZFMb+QiLkNvEoE3l82vH0dMeHb95xOhyoqoqnpwfu77c0TT1v4Lqq0NZmtfVFJG1hyoCbpq9AhePLM7Hd0rYtwQUOL6+4mNjdP9A2FU0tNZhnQ1IXyrqU0vz06ROamFMJIk1Tib5EFjoMkxjh59OFw3jEjZ6YPKaS6FhIThwDk8XYkkSYnXNM48g0eaZRokjOeWED+JTbtae/jJk2GSGv7W1bs7urabcb6toSQ+JyORFjFhZUBmNr2q6hbbZSAksJtTGmXJIxhFnfQG86UtyLwK0bcypXoDY1m+2O/Z1mHAemcWIcRkIK1LVhfyeOtp9krS7OVwwB5zyj9jSViMMaY4Xd08t48cFDZow5FxinifN5FOB7RS+X2toijFhXlmi0nN/72ZFXeUwQlrzTGPxs9Fhruc/CrUop0SrJhq81X4MKktIk4+uKdKdWNeFX6v0gkd4SNVLZICupURLEvNZNmPfrG2d27RxcOTOr+1iDCreGZTmXpD+lrwif6+vM5145IeKgihDh+h7nKPsqhePnHLYrg3d1/gJyxnBdMnLtIJXnunV01vf/c0f5/Dpf/4oJcGNVLlH9RQ29jJ+ZGh5jdoQXQ7YweY2xmXUYhaFQIvIg6aEFNM6sKuIaUJC5w8zeWO5lnYpQjPn12FvGzcpI11LZSJxUWAI0EnmWo7SzmvUNStvM0d85qHJTvu0GUFj38zWTQejlpR8XB6mwOq6/X8bF2skqv99SuhcH6fp+b8GO2zFS2vH2ta/Gklqo17f3Un5flyVcAx2FsXPr7F0BeKtnL/cuDm5h/azKJbII9i19kZka836wer7VddZtsXYsb7Vf1mkZ6++uWUXSP54QNCEIi6nYACld60uUeVT+bZp6vmaJale5jKPP1a58cNh8zpQV/5mBr2vQqDjT5XkL20VY0ks7pJTmiHcJqhV7B8RmHMcxg1ZFPJtZb6GwPVBpLtNdUidCqGmajqqq53Z0wRGCpKZ6Lz6MMlLxSJxzcntlf2i1V5RnW4M96/6TdWsZl+X516krsIA7a5AvxqWEo3xsxSK0Nt+fwugKY5wELCf39fzRWpjcBVDXCxvJOYfzE9tthzGKGEt5cwmWWFPRthtCcoQUEMFtuaboKywVlQpw4v1ETAGlDZU1QJ3TZgIp6X8UG5j3OJ29z5/ZS/6PevzlTAWdxSyKc5Fkgy/9rPWq5BSS/1pQqESYo+yCzOeUiVRKJ0ah5GIkojsOnE9HTqcjIXjqqqbd1jze37Hdigq7947L5Ux0jsv5LOJYbUPXdQx+kjzgHOlVGSVPYV2eUfIL1wtbWYSKc9N1HSEETqdTzsFW1JVFaaiUFoeqqdltOuq6gRSYgqM2FU3XkGLkcDxwPp4ZLgPBeVmgnGMiCGVaw9MvvuP5+ZnDeMHoyLfv33G/v2NyAz99ecZ5j5smphAEaDlHTqcj+vtv2W43jGMPMbHpWobdhva1JiVFZS0GSfmxSgn1VSl2mw1NXUtpvc+fiUkAA0WEGKVkpUpUVrPtdjze33PpLwVSoh8HLoPkPGkMranZbrbUTYO2hmGasiO7EgGzhqau6LqOtmsJKTC6gW7T8utf/xW73YaffvqJT59+4tIf6bqObbtExEsOZGVriI6mMvR9L6kTk5TGq4wV5kbXcT6e8NMEsaIxWmpv5zJGm65h27XEkJimkRQClW1o6prT64Evnz/xcb8TjrZiTlcxIbDZbklaaOvGGGyjqbJTWSqjWFOxaVqGpmHK7IR607Lfbgk+4nzE5/SWqqrpNlu2m1YcQ2NJqLlywOQksuljwNbCZHk5HOg+N2x2W7SByipiAquE7m1qyc93zokTr6Bra5pGFIO990S1lIh1ThxFydMTVLzrOmHapIivKpTqqJuGoT8zDhfG4cKxadnd7XlSjzSVxtQ1k8tOU450OC8RcGMVjTW0mV7rM+1yHMdcdUA2xyEDg6aqmKZNjpKI+KAu+YFaExFg0gZJodK6IkaJljgXiCiMrZH9Ogmd38iGczweOZ+O2VgIaBLKRIbxwsvLK95HdpsdTdOy3W5xT49opYR6np18UYxuSNoQtKRZDOOAd2GmStZKXnfHM5ub9dRPDtMmjFa4FBjGnn4c8TFibMUwXICYRSglhUQZLfQRbTidhaXTtg1tLcZmUEq0CNqK5LMuyenEZeiJU8DWRjQ6iAzDxDAOxOCo6oraWMZh4nQ4cD6dcS4QogYs0+hzPWmhCaakOV0849gToqdpLLv9hm77wN39lrtdy3bfEUPieLoQA/T9hDEj3WZP1zWi72FrUAptbFbWFmPKuwlSpKpqmqbGO5dzLMd5DW5KalZSBJ8IccRlmuRms6NtO87nM/3lgncTtqqhkrSG4dzjraT4aCNVF0TINDCOEq2KQZwjrSzDONH3J2LKkajs/FdGY5QixVIGy1DXFUkJS65qGpQ2+FHosdZaTCXOfTF2C1NHa42p7GxkKtvB+XrMVHWFMZLSYLSec1HXxiwpzjnBxkhJyXkNnvNQ1VyGcomeX9N0r/b+lcP/lWG3/iMbSLqcUC10YKPUnBEvPzn4kH8X0YvsAJGptWnJ902JhQagMn03P0ciksgVk1Q5g5Lz5tTMcsxOYLqOfN4+6885gv9Y1DnDiQLSxexJ5+oOpJQbbAnOSO3ia/BkbYt472fa+rqfYxIGYIySHil2ldyHfD+RopqBhuVZsiV/dd9yP9Kekmes9IrdkK7b4za69nWbrdgn2WacxxkKhQaVMgUaYpxYnJW5i+exsgAxmkKtX8CN63u4du5VFsUWEKVaRVVnkcLZsVFfOVTXueBfj4ErYGgFdlzpA92Mo6/m2M34mXWQVteUuW6vAKnyb0klXDtl66gxaWFYLMDjcm+3LIK1g7+u4hRzSfbCGAlBnNQi9ir3ZN983rfaYR3VLukAxSktTNYCfq6/twZtIOKDQ/uSMiW6ZoWBU65Z5dThJfVl0Q8ogUipKKAZp2EFEiDzqFxXLeK8McralKKkQBRWQYye0Y14Z6ibFm2XlJPCyCjzvIAnhbFRBH6Fbu9nBsOYGbClb6y1dF2XQYqBGD3ns4AM2+2eruvQxhLGAqbAMIQymGjqjrbtsqCzBI3W7KJFCHMBGcp9rYGsMkdKG1ZVdaWjsJ4raxCmBI3lXAvAtAaGpX9lrZBUiDQDToXFZSuTUyVsfq1Uiavm4OswXFhPN++9aEdpjbFV9gsnhL2Zgbqr54Suy4CdEgZIaae6tsSYhSWTfxMgWPaH1U2k6z//Rzn+yUKNgkTG+fe8PxU8WFIhopr/LihwGUzSWUW8sdAeIfrA4Bz96DieDozjQFPXfPfNN7x/uMePI/3lwsePP86bc9/3Eg3OG7BWaoXqjSzY0c8ZStd0sVtjoqhyj+M4I5h1VWGUEnQfqTVvlOQZu0ly8H3q0XrHpuv48PjI+4cHPv30LJUWwpQngwhdVrWi7Sy/2HzDdtugtQUVeHzc85vf/IrN3R2n05mffvqJ0+lIiTrIBPNSMlFHDi+vTG4kRs/Dwz0PD4JGDoNoIfR9Lx1vpOTZfr/HGMPr6yvD+Yw3CqLPLJBWRIxipLKW3W7Pfn/Hl+cvvB5ecd6h0bgp8OXTM/e7Pb/6q7/i3fv3vJwOfPrtb3l+ecEYKf/StDWbbsNcf9jWPD498HI4MgyXnNcsNev7bKBfLmeeP30ixkjbtjw+PmYWiNDLyubsnOMcIn3fs91uUUrJ4pxVOKdpBJW4DD2vhwOgaB+eeHp4wLmAAo7HI6fjgegnHh/vqGvLOPZ8/vyJqqqpchqNcw6TNRSMMTw+PqKT5GxNw0gEqjoDLJkN8vLlGZcpbl3XsdnvaNqW+6dHnl9eOZzO2Kri7uGJbz+8w9aWyQdeX0+8Hg48v75IXnaCFKNURNAKH0W3oB9anI68Ho7008hmc8/90yNdt5mReKMVm02btSpkYZ1iAiNUx/1+jzVaKoY0ll3XYQwEN+WqKOBdlZksPX0/cT6d0cbg3ECKonch886gtKQzGSOVGTa57GUCLuczY86xKyiwfM4SVlFQoxTBO1LyxGhAVVidawrDXIY15QiCGKcK76WNWi0VZ9w0Ml4EBOn7CdPWpBg5n478+U9/5MvnT1RWs7vb0m0ESHz//h373R3eBU7Hs2yqc85pXtmycODoHGMKTMPI6XQm+EjTtLRtx+UiQEk8Hnh/s/7sNlvMRhhOE1Abw4iiPx/4/HykH1xuH4nozWuoEtq7ztaw0nrWjDEolLZUVmNr0WEhpZxaE4T6aDWX4UQ/DrweXtFW0SoBuvrLmdfjif7SEyLs7h8w2hIUJDehteV+/0TXbdkcjry+PnO+HKVqSNvQ7LfUmy1atzR2h20rmkZUqV1IeC/ztO176qamNikDB5at2QJiUJ9PJ07HA/0wMoyT9HdKcxTBh0j/esBNbh7j7959kFKNznG5XEQ09njG5XSurt3Qdg37faA/T7x+fuH1VUDrqqowVhgZ0zTRXwbG0WOMpa4binK+5LIG2pxiVGuhgY9ZBFcrqG1FWtFbq7rBZ4BPIoqiJB5jXBlDOUUtG2JN02CaWxiqiFPprKlgKLkOiSWKLkxAub6t7BxdLnsauS1jEKCy7H0yi5bPFUNIr5yG9TnKeZhj2dcG5NrJ02unW7H6fJyp9+U9CVzFld2Q14QyB1Ysh2uHpUAJNyDAHKm+dm6KXbe+V21KysDPl+t6qx1uQZd1BHhNIy7HOkK1phdftdmKlbD+e6bcr5xYnW0CYw0pSalvrTQiy5GkjUMAlQX0cmUnY3Kp3axl4pzD6ACGxYk1ks4lDJPleRPXTvP8+o3DLeNv3fY5mKNX3w3XpSllnRNghBUTYB2kuP1ZOy3FWYSVzoGCimunfYn2pzmvvDixxbldMxHWz6m1CJKur71Ob7kdM2vH8i0gYp6bN583xkAGBoNfnK+141cCXmuHsDxDZFU+ND97Ad/mVJDVeCznKSUWC2shBClZXajsEvUNoJfKN0pFCT7mKiOSrqjmOTu3ryIHJ0XQudjaX7fl9T2VNikOpYgoBiYnszybN7l9l7EgKcpqjrpLycV05fxqzVfztKwSSklQVV/dRySFZX1Z9/vS1wEdw8wQW/e71npmJfR9P6dMFKdYZ2arCImLrkBKSdItM5Nvu93StjXDMHC5XObgZ0oPdN12Tvfp+0u5Q1RmZ4o+haKuFyDmdm4BC3Mu71Ul9UcYuUsaUenDMn+Kj7KeZ7IerNtHIRNPS7Atn1frpbpHVdkMbpV0ErcALEZljQx9NcaLTWmtZpzOK3Z8Tuco7J5gMZXBGGEwK60yKzKLg4eSNmNpW2Guh8w0tFaE/o1VhEnS/v9hqsIy/wVAX8b2z2w1/4c7/nJQQZVyPwUFLGJIeWIloeUoEMouxQBfkD5moyUhNpGg4d4L4ugmJxPNi+7Ab/76V3z3zQei93z885/5T//xf+XTT58IwaOtkuj95NHGEFLE1BW2rhcqWBRKozE5j68EOvLiplnQNu8dla1oclRAGyMLH8tATUki+QlRS49JESZJN9CQI+YHXEbJwt0dmxz13e22sqFreHi4I0TP6fQq90bk8fEJrRWvL69c+hNdK5UWIprdTijAQy9K4busTTCOA8fDge1mQ9M0PD9/xjkvInXNJjs3rdDe3TTTq06nE10nAmRN0/D88oybRurKiPNZVZDEWB4nxxak1OJmh/OBeLmQnCNGxTg4pkrKztmqZr/bs9vtOBwOTNOYEe7EfreTCCqS8iJCkyNfvnxhHId5oxMBH421DdF5Xl6/cDwdcH4kRMf7xwdSDLORvtvtqKuG8+mM95HD4YRRop57d3fHMF4Yp5GWyOGQRM+gl5SU3XZP17SkGHl9eca5gcfHR+7udthKqGt933PMDvNuv6PtJAI6jVIvPnkvDhuKtpH0hXEciamUUlVMLqCHQcrNNZ2U0Ht45OHxiR8/fqQfRvqh59z33Df3bDctKIOLkcs4MfVOKoRpzWa/407tBDByIuBI8pwvF859z+vrhcswsNvvrwzTGeXN87ZtG2Km0lVNzXa3oTaGtqkkMjxkh6y2bKod0zBwPE6C6ufocQgSYX/+8pnD6ytN27Hb76RPjIAq0XuG4OmHlCnlErUV8GpD09TSl9FQq0X92OaIbnEBvJfSf96bTHszgjRrMVBQIqBqmxpV1dnxBqOlj7ybSFGqAkx+4ny58PLywh//9AfcNLHdbfjuu2/45ttvCeELP/75I95FxmHCeyeCZ1pjrJZSrZURgAlPUOCdo+8HFJrdds92s0WE7yJ2KJv6cmy2G2JV0ecqIlorjFZcLhPH05HXw4Xn5y+MuWSuc47z+cLL84HX45EPHz7QtDWX85EQA13bEFPi0l9QROpa5pGUMMzslFzxq1Itm7AnWckhlPKrkaQttu3YmBqlNfvHHd12SwxwOY8oVbHp7qjqmm/VtwxDT9+fGaYLKXk2m4bNdsu2vUNRo7BsN4bHhxq0JkRPyikbL4dXWjfSNA3DeKFrH2jqHVorus0GY42kjXmXN/KEGyfC5HMlEE/wntrWpKRJUeV0BU+MYHTN48MT49jTXy4cjicufc9+v2d/d0eYoB8+cXo9iINfFWE0kcYVAzQiNG3RYZB81LyXpVV+ZFqcc2stSS0CgpCom5rJTaJNMsnaYK2d84kLAGHs4izcOiaAaLZUZhaHlKoo8YqGaldK2l85LDHOgoBvnV+kFq8BhDXV9/Y7Cc9bFtHsTGo9R8VX78JsLzAbnOvzl3teO3RKldx/roCQW8d2vre3LLUCLMTCkFi+r7WeHZ+vnnPlcC35vF9HrNe/rx3s8owzeLQGd24if+trv9X2cv/FmRXARrFOETAE54i5dByI9kcMQbR7rJ2jrUopyQ2WiwGrMoN5TZ2DPomZ2ZkyiHkL1KyaOd+zvkrUScsbsx321iGBk0REUuoWh1mTkslMkGuHs/w+A10ZQCm073UfrANIKSVhzUXmIFLpk9vSgF+BTW+AB28xWdbvrcGk/IlrUITrcSaCtCKq5+NNpDYzCdbsi/V8sdbicmS1vF/Azxi/rviwTptYaxLI8NCzc5yScItjChBlzYxRo1QgKKkqIuNyRQlXicz7RimNtqs+IxCj2NxNW2NsdgBTxHkRAddGotJBVB0z2CmBDukrl9fiIuC4jBt5zSyle9WSZhGCk+o/kPeZkP2cwrwWAVmtjKTR5Ypi5Vzi9McrPYQyvly2kSulZ0f3Fkwq4EZZF8TXkLLGha2xLs+YUqIkr8oeslkBjh7vJw6HFwnGbTqq2uC8VJuTCjyWy+XEOPRsNj3b3Z5Nt/9qTStr4vVedL2OrwGgEngtTLjSt7fjn1SqzEgbG5PTzbWd51tKKYMLBVzO1Weu5lua1/NybufczJAufWRsR0ye4JdAePFLnc/6cEoC5cZqCSIoGMcoDGEf5hSzZQ3IVWKsFaHLkAVO49elw2d7gfVamTK4UlJ2/8c4/vLqD1HUXEkrNK4soGWvKH+UxsrvGy0bQYwQiZhMq9OqlGGZiGFCqUhtFftdS2Pf4x/v8c4TvdBEn49HPj2/cjgeGaeJaRIMFDehosdUFa2RCgBaKwiZdpjFvRJCwy8DX2VdiFKbVBGpK6EjhRAIfsqLcsxlzVSmogtFhpgYvMPHiK1r6rbFVhWX/sL5cpZUgf7CptvQ1i0P93s2Xctut2WcBoiSzxO9KGUbJdFiN/W48UzIAjK7TcuHd0/4sSelxH6/w1qDd55PHz8S3z1lgUkrNdFHj4rQtRVPj3u6xrJpa3748UdeXg48P3+irjW/+OUv2Gz3aB3o+wsP9/cCZITE8fBK8JHRDZwuJ5qqYbPboK0Iao7jIPliGiY/8PzyiXYjDIhv3n9gGsXhDSFglaU2NVZXhOjxkyMqDTERnOdwuUjUSGUxMTS73Y773R5Q/PTTj3z5/IJ3Aas1VV0R8iJeNw1tK9UcTqcTl8sZo0AbTZfpZJf+IukBVUOIitP5Ap8+CUPg/kGEB43GT9nAAKpaHPvzeODTp8/44Hl6ese79+9RWPr+yOFwZOx7mrrmbn+HMRURx+vxhFLQDwPnS8/kHLayRJWIKmBqRbup2e476rbiT3/+kdeXF/5w6RkuI+/ev6duGh7396gAna0ZpokUhSrYdg0kGMeel8NZdNu1pevuMJWIhvZ9DwqGsYcYaBorUQTIJUi3uBiYnAjsbbYbNl2D0YaXl89S4nKcMErlknViXGptMVVDu4EUIiElocoHaFuVNTgatFYMw8D5eOLY9wRSpvjV3N1L2c6maSSK7QWgWOspxCiE5qgi0QsdMMSUDeOaumkxleQHam1RxmKrGmUsk4+kYkzGiKkqmm6DsQL4nI9nzv1A1W64f/xAfz5hjMZNiT//4Sc+/vSRz58/U9cNu+0WlVQ2GETXY9O2JCI+BFKt0I0wNEJWqXaDVH3Zbnd5bfx64/De40dPfxm59CPjFHEuMY0RTc3x8ImfPj5zPg9YUxNi4vX1xJ/+/BN39w/stvdsdx0+CGuirsUQ6PszwQ051UjKew5hnAWbTCX6H09PH/jmm+84Ho+MowAbCln7ynpetRW73Y6m3YiBmDQxJFyM3G3v0PYd1miGsef18EKMgW27Y9/dEVzAR4+1NduHR7a7DUprJj9yGXpCDAzOcxlHUIqmGmmqA3VVCxDbttxtRci1z5GYw/HEdO6JymLaLZVKNICbRr4cnjkcDgDs93fs9o/s9jvO5yN//vOf+PTyJ4ax58l7nh6f2Nzt2U+Oc9/z8vJCHMO8XqAtxta4EJmcw5hMd9RW9rcEKiWUNlijSVhiSmgjhqNPwqYIYSIlKSmKSbg40fcDPkShn1Y1IshladsNdZOFxLjNi5ZD9rxCS9fiZKSIIomBkwFZtJpTCHRKs64CZc/OP8Xlk+i8BAOMFed6zR6g8NGLLZD/L9cQhydHE/JwV7K/Z1AhlcjUfI7FyPpZe+PGWRWDVC23Uhzw1d/F5khqsUV0ceZymoFevBwUki6VUiKqiLkBc26dxFvA4RY4mGngKxBkbu9yj6uoHbCkRWRjs9ilSmlsVVIhiuBhQsWUxRMUKkW0CpAFr3WlUWEFPqxAiegFAJI0R106XNZNVajGuXKNykMlBmLUc1sV4L+0d4oCSs9lEDMLIabSX9cgC/P3BWhaGBvXUXzRK5FrhqggljrxBlMYDqoEilIGVVT+zFJBBFVGqURl85Aod0pJwZUxJHpaRos4XyifzfeX4qJ9ofJ/vDFG1+N2/exX+gsapLx67s/SNHIr2cnSS1Q6RGlTwwwsJAWVqoQRWFlUkGi2K2WsbSXAfFx0BiSlSFJ/yKKGkp4ke4hUBZL2W5hVdon8GhFm1EoJcKoyOIWMyYCMBWErCqildGLWz1BKSvVajTVV7rMyllTOVa8wyuK8sApiSEQdwZZ+WtYnawxgEWE2AQGiihkQ8FfR9VJtoPwAmdK/VKAJIRJDQpscvU8qp3lIcELGqPTtzOIIAVX0GnI6W51BHkn9FIA1GosyOjM0xI4paU0FNPDBM7kJrUaUWipklGoXZc1cA2XWSpWsECSdaJoGnPP0fU9V11Q5VdBNEpTRQeQNx/7EOIiou0ZjrbCThe3pZ6c8URgcKbePLD8J0WRRGRguTN6maWaNBbhOeyhrYmnDMpPQCa5AvVL1R6oCORdJyQJxntsqz+1SXl76PNL3F0r6etvVdF1FTBqlHD54tE4ZREDE0H0UQW0UNVXu1808Z0IWsBYQQWf2R7gCh6zNafTrqrrzmrAGuAuUrfLaOS99/6Tj53fP/98cfzGoEHzZ8BQKQfviG2qXeeqxjt7I/pVFGKM0sslUw5g8JI9WgcooKluz62pR8Y9pLjvUbjdEY/EYfv/7P/Llyxe8kqhcij1KJUY/ES55shmN9yyCQ3kBrWqhGcXgZ30IrUTIzWqFSp623gCG0+mCn0ZiKmhyBlaysFCIgfMwcRknPtiK+8cHfJLcaqFqwhQ8DD2aJJRnDeNwkehi00pddRdwg6PSVtIrtBaqeZiIPqArw92+Y3i4Ey0FlSRa7DWXS884/sB2uxERphC5nA9Mw5ntpubDu3se7/bc7XZ0bcvv1O85HA88f/nEftfx7v07dvuGqko0tWW76TL1MfL6ehAHIEUe7h+ouoqqkc0KlQQc0InJJk6XAz/+qOj7B6ytaWyNVQLeVBjwgXEYCN4LgwHNNDqCjwyXAZ/z//f7PZWtsVqUW7//3lDXDefzGUi8Hs/c3YlYnsoUK2vh/uGOuqmYxhGVc+OMKRUGWl6PX1CmomllUTieTvz06RM+6xVoa9HGcrr0TCFwPwW67Y6QFP3keX19IURF223Z73d03U6E3UaP1pbJBZw/oXUpm2MZekefI91NqgV0edjTdW1eWCP73Yb3Tw+oFDm8nHl9fkUlxf3DI5W17DdbamMZJjlPUtDWDXXbMI0tw2UgOpmHdVux3e9EdGjqpVrE0NPUhs2mYb/fiTBRVZG8o1IKWzdUs+ijoe8vXHrJ75+cQyXQkyI4h1Kay+iZHGjdULf1HAmw1rLf7ejajhgCl+OJ0+nE8Xjk2A/Umy0Pj098+PCO/V7G6g8//InXwwGlFG0tAo7eC2rsnAc8KClJOjlPQrHZ7tlsOppOUkyUtjI/I7gYITkksyMzpRQoIxTMyXlej0eGSw/K8M23v+D77/8K70bcOHF4eeH3v/uv/PY//Ve+fPlC0zQ8PTzQdaLjIiyNDu8jl8uZc3+h2tR0+63QDZUYIgpNZRvqKpeOUl+vk4fTETqFFI2tmLyjHwLDEAlBMw6ey2Vk6CequqVSiuADP318pq5/j61avv3mPeBJ0aP0RF0pWU9iwsSACx6yXk1QgegDeI9WmqpqqOqGfZeolKXSltRKDrr3jnGS0prn4wWiZrvdYasK7zxhchyPX6irmv3dnu2mQ/xHSTNo6gaUCEoCBJ0Yo8eainqzpdntRKvmfBJtiMnjpzMDPVZpjpWlaxq2mw1t11HVDe8en7i/f+LleObleObST4zTQAw9BI81RlgPw8TheOHSTzy/HrF1xe7+iV93HZf+hHee8zAR3YhLie5uj84pTc45hjHTK6sadM6tVAmToyq25JoqAb5C3tuquhLNFq0oefyKiCLrstQaWxvSkHDeoyfHMIwMw4S1Un6yrsQINFYxRv3VmFFKEXxkmpwIX+pCMZctKansUCsl/rdSEl0sEc0MKhQn0CgxeJNSWG2x1ZrmGuc9LHtncxR17UgXzEwiw7KnZ58vp2eU18pn89+roMNXjIobg3SOdmUHRClxLQqNXicl7xUza75vMqggAoUpLIyIn2M6vBU9vwUT1oyCNbUXZh3ZuZ0LaKBXr10dSXKyS5oZuW20Fv0TuU+VhUbFVlEA3hGTo+gRSJRTKtGkSWwzrYoejSV4L95AjChbgTICKMz5ysXhlfQqpSBED1FJUEhBNt6AONvDKaZZ30Kiztn5Ln3FbbRzSaNY6OaLMz6zUHLVCmXymBU3Bq2t3NdtH0ZIZNFRLZVwRIQ65NJzGVzJ9yQguaTPqawNtoAFzGCVNdcaC/NY+BnwYA0uld/XTAmh/0ubhYwgqejnKKjoUGiScOulQlF2QpQWtCci6SxFwHsR3IwSkQ1I+2SxbD0z/vJ8zALCwQeZP1pjlAZtiSW1Ob0NbJYSpjqvLSoDiCnK+BSTO6dfGYtmSX+JXnR/YtRQpdlxV1Rom9s+ynxVSWGUkRSegIjuVkaAFmVQKTDNpcMzXT6DY3BdktM5jzHXVdsk+r1ol4gDW+ayQStJHfOZASCSEtKKk3OYaZod6JCBBTKLxGXGQlVVxCCBM2cmKlVnAFdAI2AGOEIMBTPN9zxiTBGxVDMeXBjfUqnCkaKi7dq5VH3fVzk9NwMYMVFZERYcR48i0tQWlbRoDvRHKluz6cDqDhQ5HSbOfRvnISFgpNKCA5QUivVcLukQ5dnmdVEv2gelrdfrcEjrSiprof8sjroCVaS9IE4CpkrqiKRBOjeJDXtxWW9iO6cM1nUl60G+VxU9MUpae0wwDMLqERa1pFhP05h1LUbqZOfnKkCKzuKQJcXq9rgFGd8SGn6LHffWcbUHleZZXeefe/y33sfPHX8xqFAGjcropEzmcgO3NLhiFJRIx3UjphmtKv9m2k9l0Hop+5KSnlMkHh4fqaqWum55eHzif/1f/yN/+uOf8U6EV6yVmuAlv9XaCuO8lMULslBYaxGRSKkeIKaJ5Kx1XUOxg0yeAL0dURR65lLrWNYuk2uMD5xOJ4Zx5JsP74gxcs7Rv6ZtJDIQydQtz/l8mjeXtl0is0pJiZ3dbocg6zkn0AsrIOTSPkUMpZS2KSkNl8tFBG+01C8PXtIl3Diy7XY8PT0QopTNqeuKy3Dm5fWFpm3Y320w2w43OF5eXtjtdmy32yxsI1oAVV3Nm2TXdauyhQ5rSl13GIaJqqqZBjcbUd55+stFKgN4LwaC0iJKp0A6eU8AAQAASURBVEHlUkVKwWbTATHTnit2O1HIP59PknYwjVwuPVbr7EQMpBjZbrdst1upJDBOWS1W83j/wNNTx+F0YfJnYorzs/RDLyr6mW5vrZW0jS8Tl37g8Z0nZdqc1oZL33M4Hmnblq7ruL9/oLH1bDDIIpNm+ppSwiZwbiQlQbefnp6EPXG54CYpN7Tf72nqDU39hePxzOFwJMZEt9kI5RekWoVSDNNI3/cYa7m/v+fh7onz4cTpfMLYisfHJ7a7jsPpVfQkUuRuv+X9+w88PDxgK8v5fGYYRgFx7u5y/pvn0p/48vIskdsodNmYlXdTkFw3W9V03SbTKCWyo3OenAJeXl7F4T6fpOqBrbi7u+Ppwzf88vtfsN1vGPoLHz/9xJ/++AeOpxPdZsO7p/cYM9L301xHPVGo7wGtLdvdjt1uz/39AylX7ZAynglbRSxNpl0vNPJxGBjGMetPDDL+m5au7fjuw3vevXvHOAx8+fSR36vf8ecff6RqO3Z3d1Il4uGBu/0eawXxv7+/l1y+rqGZttRtxe5uQ9NsCD6itWV3d5eVnQVUIExfraeXyyCIuFaEGLn0Ay+vBw7HC/04MQ4TKkl1gcpKVCPm/Mvf/+EPJBLj0LO/a9EkzqdE21q6tqFpOppa6KIxBKwRcHOaRmLuR+/zeEVJRCVEithVjAHvJo6HA2A4H8607UHolKUE6DAxmYFh6LFV1hioGwFrkdSqKlM3nZvoR4d2gbt9RdcJqKS0pWk2XC5n3KUX3ZxhkLQbo9m0LZtuw3a/5/HxHfu7B57utujs5A/aEyeNbVqqzQbbtejXE68vR15fD4QQuLu/4/Hxjn23ozGyZg39QPATVV3x2D6S7u45n8+8vLww9D06R5OqOpeocuLE2Cw2K1oVUpJycpMwBCrJt4xeFLZLlMkaMeyNFdBju00oNRJDUfueaBpHzKVdJZKmUOntzb04N3glaRBVztddOW4qOxIl8jPnWedUibWRo8UqylTRnzcL3qSyAiXX9S2DZA0+rF4tFsObTtnt37d2w1v3VNbf9evzfcYkqYqZVrt+v/xe7I01UHALNNwagW894xpcWEen38q1XzuaKaWcnrA4fMWBUTALcM60d51L3DmHC06YarmPjV5o82JnCKBkrJ0BGbTOefo2BxDECVdK5SpGNgMECoqY9uq5187Az/dXufvrNp/bNq76cvVdWDEWWOXhIwGoEmRaxB71Yp/lgFURTC4gwOwEZBHd4vTejpt1f8BSGnN937egQfl7fb7btIL1OFm33/r65XulnZZc/zIeyBovy9han6v8vRYgXCKpi8jjbW7/Akhd56Zru8wJcXJLvru+0j+Yn1WRU9Dc4kzaMjZmwgdFsF2e2WRWsdi682czi6KksJTrK62oZ+FZzTT2KKWpbD2DZ6Wti129zusvP6I7cL32yPeW9TXGRF0Lc8K5Kdvfi2bAOIpocJUrSpU2LBR+pUTfzU+y7gQfsCZm1qd8dsxsEPl70b8peh7jOM6MiMKeLuMtxihM0POZlBL7/R5t2iuBxIXNUNGVIIxSwmTJle1iUgTvcX7CeHMlzhlygKL0hbUWW1tMtHiv8H7R8ijjZJ0GIsHj5XnLmLwtT7nui3KOdTpIVVUi2huv+7Kk468r/7Vtm9kNwjAZxwnvS/lvAV6jJL7L38qgU5rtob7viTHOwIIxismJ3Riix1qd0+kVBSxb5t0bVIXV8bXj/8+gKfzvdPxzwIl/glBjFmjMaIvQmgAyDU4wtrx45HKTqwXldqO+XtQkX042xpKTUya7nLtpWr7/xbe0bcu33347awX86U9/omta2tbS90L90bosLsug1TmE4v2ENoa2FhGtvJzQNbJQWi1Cf7ebSVmQgauJO40Tr6+vfPr0if1WqirsdruZltN1HY2t+f9y96ffkizXdSf4MzOfY7pjZr4BeCAAEWKJopq9qnt1V33Rt/7Pu1a3ukpSUZQokgAe3pTTHWPw2cz6wzHz8Ii8DxRAUTX4Wrky88aNCHdzc7Nz9tlnb+UtGgEB2tBfn+dpqM4KQibfa2naZhIJsdZyeHqaRGbiImaMCXYmx41FFEqBosBbsQ7c7/doLdfqQvKdpin92AmFOzhLLJYLxs5yd3fH4+Mjr169Yr1ekyQpVSUCiH0vi2DUK9jv97RtPZ2/LOIj1jqGbgw/d3hsUFgX8MADaZ6T5QXr9UrE0ZqGrmvY76UqMlngKLHdWSwWJImh7WoeHh5oDnsuLi4mp4JIpY8Iu5wr2KUTwczbW7a/3bHdbtlsNiKyqI9WN/HeRqueoe9lvLNkAhHGceRwOLANCHXbtkQF96IoprmtlAngUMVUvfGe+tAw9CN5VpBnJeNQT2BMVS2Eym8e2G237A8Hdvs9NoxrURQS+CsdxORqqrwQhk1IKqJDQVmWoDxD12HtwMVmxeXl5QRmbPuecbQUi4rRO/ZBIXdf73l8ekR7sW8tyxJVSC/70Ino4Fevb8PC7eiahqEfaNtanEQeBZBoGmEOrVYrPnv9hs9/8hMur2+w48j9+/d8vPvIdvfMOAxCNw2ob9N0jIMEiHmek6QSPDsHq+WKm5tblqs1Sim2z1t6O2IdJGnGwoj9ojwDerqX0QcaIElSrq+v5RldLLncrEnTVFoARku1XvPVL35OsVrStw3L5ZLLy0sR33PSQ5cFe9XYDpGmiixPw1owkucV1WIpbInApBHF6dNDmRQXaKbb/Z67uzs+3t1zqFu63jKOPVWRkSaiHaG1iLAlRqy0np4eeJtp9ocFaaLxdqAsMt68viHPNyRG5ooymm60OKvASwVMVP+D2JLzdH1L33fosG6LarIg9M5a6n3NaO+FjbJaiePH5bXM6aZmvz+QJKL+nJiMzRXkRUFZVZNK9TDT9nh6fp7WkcvLKzabDYeHB/aPD4xtDXbEjp566Kh3zzzcf+D9999SLVes1xdUqxWvL0qcKnFc0LYtu91B2oyyRPRBsoxEG+w48v77d2yfnrBu5GKzYXNxwc3VNc5LH2ZbNyH4ShiHgbYRH/C4zjvrhIWQSCU40kI9XsQO8QKihaB7sVhQrZZkWY5JDENgwyWJtKmMg2fgKAIXHU6cC8JXSk9VzPlxnmBLxSsAaGENmO8H86Dfhar5vFI+JRkmivxFeu0xMJ4HjefJ0ktFjZcS7rPf4IS4GZKN8+B+fr3hbAMb5lMAIwbA88R2njjNfeTnWhPz98+T3h8FKM5AhXOww8W2hNnn2BmY8WlhZWbV63xgl/hJ3yDGQXLvQi+5EibB2HfimDKO8jMv7Q7RjnVKpo79HqENxmBMEkAFaa3Q+qgHkmVxrfGnt8l7/IyRcD428zE5nQ+n89E6e1Llj0y3eWLiYkvINP+MzAkd7coj+3VWubR2mjfxc6K6vsQu0dFFnZzP+XyNz3z8nXm1/hwki++NCdBcAyQ5A+jmgNNLavovATPyXQgjiaCVEtp35zaG8z9zobo50HD+DM+ToSgqHe0Otdbo1Ey/F8dyDpDE75kDEolSU2J8vvbEe/0JsBa/wx/jsAlECiyWaUxmAF38nXn1ej4X5t8n9/V47vPzib36EiPIZ8WC3VwQ03IKDEYdAefcpI8T70tMiuVzRDhVEnSHCezdmFhP42c0aubKMfbDNDdi7Bfn4/w+x/hG7p06uU8TQKRF1DG+P4IqWSbixD7EM30vcUqS5UTmWWQKSKHzqNcja8wpsDZ/9ubP01xUdA68zdfHOKfmzJ75PHL2NGGXn0f2+HEtBaY2WmMMzouOV98Pss6ZyJ6LoqGhBVAdARG5HtEdMybH+ZG+P7o7xPFw4feEBfWpTfI0x/0pEB3H6R+TwP9THC+d5x9y/FGWkqj54hdPxMFE7w2gQvBBlhsWJ16cmEdf1PAJ0q+kRK1cBlsFKlK4id4BPUVR8MUXS66urgHY77eM40B7EFV/YTYkIXj2KEwQeJMqEE56dNI0EZs2JVV9pSBNJGIp8izQaAaiZZcPFSSlZwuttUJNU4qmaXj79i1lkfH5Z59xfX2NAsZhxFuPKZIALBwXI2stdX0MXpUSMEPNE92AqkcaeZIkXFxccH19TVVVtG07VefjRiJIm4ghDsPIbr/DWigXlQic2Z5+aCnKktV6iQ90Zzt6lqvllOA3TSP949WCPM+DuuyOcbTkwT1CHBlsAIXE5iZNMtq247Db0zR1qM4tuLrcMI4jj48P7A8HlNGs1iuKQoRUuq7lcBCGh8ydhbAWlMc6i9aIloBy5FnKYS/V5+VySbVckgRNhaZt6bqBrpPWA9CUhxqHsCn2+z3GGC4uLthsNiRJErQY6mmRz7IsVO2E/qW1CD9aa9FKTfes6zq0h/V6PbE3nHPUdRuswIRNYN3A09MjHz8+sFp94PVrqUjVdcvT0zMKxWajSfKM1WYDSvH09MTj0xN9L+KIr1+/ZrlYkBgjLIdxZOg6/CgIbhasGuu6RmmF82JXmSRC097tdoxdS2IMqTEsVkuUMTRtS9O2YAhIbCK0uzwjyzPKvMAgvYV2GCf7IwnSHN0wCOV8u+NQ1xNwFefH7etbqqqkOWzZ7fY8Pz+ye3qiaUVHI08zirwgTzMWixXGpFgr2hZGa6piQVEWLJYrsjyn6wba3Z79vmHwliRNSdNQKZAlJwhvReEp0XJIAtJeZDnVoiTPM3YHAaistWR5xlV5S7GsKFdLlFJcX11RFSXjODCOA8467DhO41SWBYoRO/bUdUNW5MJwyEv2+8P07Nn6U1DBK2ErPG+3vH3/gXfv37F93mGto206hn4gz4R5YAJgorUhzS5QQT24Phw47J/JQgXdrSoe0oxxtNRlwaKqyHLpGzUmpSwT8XwOAOU4Ch0yBuTWOZyT4KLvW/yoyZKctEhpmoa+H4QllKS4tSXNMvKsxFmpWKcmxSQpwzDy/LwDNOv1WlhEVYYH9vVBQCctzLJh2E2ONMXVFevFgt32maene/bbZ7q2JQ0J78OdtGFsNpes1hvSsiRdr/BaUVQVaVayWq3p6pau7dhvD/TOoR2o0WG7gf24xfYDh2CRm2Wi4bDZbPDe09Q193d3U3CZpilpIk44o7PUfYMjaLlU+bQfPD090XUdaZoCJUYLQC0BJIyjAJ1R2EsqfiJWulwuKYqCKBicDAmD/nSLFkeVIG6lJZBx1k6JZDoL3owxwaXo6LAwjOMkIGuMEUAv/NvNkod5RWyeuJxXW4/J//FvpY7V1TkIEceJwBTEh17vGIzNYwLvp75VmF3vWeJ6GuTNxuks6Z8ne/PX47/nida8Uv1JAnQCcpy6OEy/81/w++dBMGefoeLnOA9BByeO3TzQ985NrRbRASBJEhGsDn3m1jsGO4olcZJgEkOWZ4iQ9jGQNElKmucT0BD5JKeJ2TFJPx+XmETHZGGeXMyrlj5Yac+r4FHUM37HlPh5P+lcaK1xJwCEtDIQNSame5mglcZ6D15PRSPZHU7ZKnOA6bxi+mPg2PyeJiFGmDtFxPfPk+Pz90V3BGMSoq3rKRDmZnNLtE9CKDL1us+/c/7MxvGeromoOXFM6uaJ9bwKHsH3NA0CyLP5cT6nY9Ick8ZY6IrV6HjEa4pr3pwSL1Pc4YPYorUDi8WCvMiBlK6VFkyTxJZrxTgcRSoXi0Vg8RzXmXh+seCWpuIWNgzH6ncchzmwJCyDo3BinK9Znk19/rGKHmNtYPqe+WfmwS2s7/tJUBRO3UHmoJeOaOnxIk6KjfNkPn6O7DOna5xomdiT+TSODms7iX2KgiTJcI6ZRoOlD8zepknI85yqqiiqBVpnJCK4EdpATllYKrDA5+vCHAiYg7rnz1IE1eZuDvPnZT5vhmEg9LedgBey18xsdmcgRTyfNEnlGdKIOYCWQoDzNjBiIngZhW4lR5S4W4QYRSMixSQCbEvsNKANk6NaOCl+7HhpT/nHJPD/VMc/Buj4o9wfIpKnQvtDZBEc/4RNUsX+EtkEnJeqznFDUjinAmJ9pHedkSeP6KuWplF5jhRlWfDTn37BX/7lX1IUOf/pP/4H7u/uqQ8NXd8BIj6XZRlqUGg94L2oupZlTlnkpEkCzk+TpsgSxrE/WVzzNMMvFowBQRzDBpCmKS4EdWmaMg49h/2e+7s7Nus165W0D+y2O+qmwVlLcX059f1C3HxH9vvDJDBWFAVFkYXFWqiqIhDpgtCKAABaK1arJVdXV+x2O54eHwWocBZjNHma4xMRzHFWbBVNkkiAERwDzG5LtSi5vJRKX9s2ZEnK7e3t1F4hAAWhV6thu91S180EKpRlyWq5om1q2jZQebOIqopwkjaKssxD0C69Ym1Xh2YSES0Sy8g1aaZp2zYo9ZfkecqiKgERKRuHgWHoWAZ9iNMHQICoYZSkSc6no2s7kizFK0ma0lRAj4eHR7IsY7lc4b2s6cIsEWp/WVWSPJ0gu6JHcBKAzIIs56S9ZL8XPYE8T1mtllTlgt12T31oef/uI95JtWm73bLd7khMgslyci/e7EmWUJQF2UEcPiLjI0kMy8WCLJW+uVjNrKqSSi/wIdisDzXWj4FtMXDwImDz6uqSze0tm80alYhOQ991EFDZNE0C2j3gnSMxijTPKDNh0IxDL5/dyDNSNw373V7ABA/r9Ybk8pLlcjmxSMBx//EjD/f3DH0X+kFHcWpIDIvlisVyyXp1xXK9Jk1FZ6TtenCe1WrBcn2BHUeed1uaIOxnAqspL3KKokCHapRyFqXMJJoXFdLJA2oeNo+2afnw4SOPjw9sNhsWi0tGO2APniwvWC6X4hJgR8bB4RBwq+1F9DAx4gYzjA314Zn60JLnRWAEQdO03N8/kSQpxQsL9Yf7B556x3a74+Hhgd1uFxIDcE6sNJPEUObRIld64xerBWVZMbqBp3t5nx0t2WJJlhYcdjX14UBVlGw2a8oyJy0ERE0TQ2I8SWLp+46OFmcHzCRO29O1B1wUA3Pi7V5WFZvNRgIAJCA4HA4sECeMWHkrywqTZvgQNEenmSHopWR5TpHnLKoFSiuen595eHzE2ZHLxYJ1WbFcriiLPAQ7nTjqHA6gpAe3bQ7cfXiLCfoM1dUt1fqCm6sbLtcblNfUec1ht6evO0hSLi4u2azWdHXD/cM9Hz7csfv2dyitubq64quf/JTVShSw7TgGVlQygb/WimVo1zeMrqcbB1RiSPOMLElRHqqqIlqPJsZgh5Heg05S+mGkaQSsbZsOax1FUQWmxoXoyKQpbdtMiUKrPt2ijTZkeTIB3bGKrazFJwkKpuBsvibFgGsMfdjzKlDcY2MlbR6UzT/rpWDjCCz8eGvCtJv7eUIcgAU+DazmCfcx0Tp+10sJ3pw6fv6d5y0J8z8vfe9L4MM5OBDHdf77cYwUvDhe82T7k3HUGqPmFVmxf/RaNqbY6++cF6HokMxJX7JGKykgWBsrnwk+CecX6MveixCyzNEEG2KauH9FC2CmIlAYL62IEgnzivp5FT+O18RImLE557FczI6PQEmoG87AqGOCrIjCgX66f9J+6pxCOY8XAYFpXNM09E0rNUu+7UnCctqScBrsvzR/5nNnfl91APniPJh/7jyBnf8dE96pxeRsjs7n2/wzBVdQqJCAnVd+58BapJ/LZxEA6aPGwLGCfWrROQd/LG4SHAVFkhzfJ0mWFBQlwbLHuJhjK8ePgTbz+6AQVyDnRoZB9rxoC+8yN+l1aGWmxF7GRgnb0/aTQPI8kZ23J0jLy+l9fMkpYxyjFWEytR9EQFNrHZyYTgGpOF+PdpVm0lqQuN2GZ1cYhnHc4/vi32aWACmtxR5aHUGOPmg4RNAmfl9sV0iSYNXpc5Qy4buY9jCFpmt78ly0q7RKAxPxyG7wfpBWDyui2EVZkgWtqzQAjS44aPmzdoT4PMzBlflzMV+n56BzFHWc71dHJsQRKEizUxZDnMfWfsrWiXG4955qIaKLaZqTJBqlLcoO+KD7F+0lZQ4cNTakhaLHecnzxLpSIS1X0urg3Cnb5KXjFExUJ9cqP3vxbf+HPP5wUCF6RwO4oGCLmsAGWfUD4KDi4hGofeG/EQUHPQko+al3VJgQaH98+4SwinuE90LBt85ydX3BX/yrP+fq+oIsNfy7f/fveXre4rygh2VRcrW5ADx1c6Cu9yRasazK6YHPspwsz1guKlZVSX3Y8/z0SFPvpUKVJmLJpjTdMIooYttIH7kyDMMRlbbjwHa75f379zSHGmvHI/XaOdq2oyoK8jyfKPt93wJSQe+6jt1uh2dB3/d0fS/AizJS9UpEBfaw3/P48EBiDJvNhjQxFEUu7RZOsagqzGKJC8HwcZMfqNs20LQMz7stDw+SUJVlRdt2PD4+irtA8CiOCfJ8w9ntdtzf309Jo/eeoR94aFqGfiRNpFVhvVkLSq7kfhwOe1DgvA0Ce1qsIbsWNw6URU5iNHWw6cmzlCwV4ciJtr8dRAUjSUjDPZSWhBqlDIMVQZd+HGiHnm4YSNKMPJHNrqqWEOzi6qblh7fvyfMnmQ8elqsNy5UkTVVVoYwRp5FwH8uyROVBJyNsRInSJ5UDsdYZaNuWptFTX3Nsj2jbnv2+nkR8EiNCS86J0vyhPkxtF5vLDc4LI6Jrag77HUYrsiRluaimjbxcLCEuuAqGceRQH7CjlXYgPHmWc3l5xc31NUVZ0AwDyo6YMMdXqyV5lqKU6EBYK+/TxtC7kbY+UB/EkUSh8NYx9APjaCkXFReXlyL8ppgCA+ccT0+P3L//wPPTI3hLXuRkeU6Z52wuN1xcXpFmOd4pnp+esBayvBCGTFWQJCl9KxaQh32NxZFmwibSiSEvCrIsnYSvtAuWhCbMj0EonUUlyv5uGDns9+x3B7K84MuffEWapnRdx93dHcPQsdlsWFYVTw9PPD09Mg79VNGXPvg2BESgE0vT7um7keVyjceQZiXDYANIoKU3+ex4++4dz4Ns+n0AMQkK2UWWkWixN1qUi1ChEbQ+TQ2rVSWATJZxWK8AAtgFY99jB8dgLPt9w2HfgHFkRUIVnFKqsiKpUpTSWNsjGmaOtpXWCO8J/aNZCEAUeVGwWCynJHvoLa1up8qSzHPpyzdpPvX0O+dCm1Q7tRHluYiDbtYb8jznEMQz632NVrAoS169+ZKiXPD+3Q+8/eE76sOecewDhT/YvCUZ+bYmK+54XL1ns76U9oiyYrmoKL7M2G/3HPZ1YB1kOKXQZUa6f2YX2k7q/YHb21tubm5YVBU3Nzc453h+fhbmj1K4ytKPLd3YCBCHMHsswnZbrpY4K04leHFf0VqTZgWDBzs6xsEHyzJFnmes12vW6xV5noXAi+NaYF9gt3jRazCBlRSReK1FaM1oc3Q78Ecq8MTaCfdyTuuNnzuvSsZgLwas5wnOeWJ+Xpmc//3SEZNDiQ8+ZR3Mv2cevM+TtvnPXwILpjGYBXTnn3daHT4GqieV3lmCNz/X8/E4vbbjfnl+burs/kj8oBG3ahkPUXIPAXYAYvBSwbbDEJ7xXtiSQYy4R5hUsqcoVIiZlAZlRZxMhVaXmKBL8J7glCT6zjmpi6sj4EB4zc+u76XEYX6t8wQ6VjSPcyTel/k9EhvA08Ra/pZmuPj+0AoR9hnlgtgiwYlAaxJt6HvRthGWXo/343ROcyaEzHs3i1dP5/A84X9pvlt7rGrHI8YkUdsr0tbn82YICc9ch2E+rufzLIIf3jlcqOzO5/E8OTtP4OLxY+0IsRIcE/DpmXDxXh/Xivn5zBNe+bwQz3OsGs91Dn4M7NMmjo3FuZG2bYN4qJxjPCeZj2DUsQVZvstNAFi8nvh6/KPUqTXmHFgR+/Jk1pJyTI1iTJekov0Q5090xoix//w+zNcAgCIvTj6r7/vpPfP7flwLxP3HKz/tn5FVKDmJVMZj4TMCMDZoVRRFQZ67wDxoGYeoSWUYhpq67iYGcprK/p7bDOdHhn5kGEfaVtoBx6FnsRIhxDTNIOovuaATERjW5+yl+bx7af2M4xhjaGBquTv/jDhOURDypfV6DkTAsTXGORFrtU5a98dR2lV1oijyHB3YOG6aGyneKyJ7ewzgimhNiXGArLepaC30HcMgz3JZli+2P/y+Q8W1/f8kxx8u1OhdsEgCrxzKHxdBYOob98gmAcF6xHukH1IFRfZAe3QwR5iljSKgdUpQdbyabmj4JZSWDdcYzdXVBYtFAV7oLIvFgo8f73j37h1GGdbrDUWRs99vufeOJNEsl1XocfYilJhm5GlKWeTgLNvnR+q6lgC4WgYqmAjU6ZAIj+OAwknlTxeCEDqHHQce7u7ZPW/J0pQiz8mzgiTRNE2LHQZJWALdNc+lly0+TG3bUlaFPHTjiDZSFa+qSoCGEMx2nQAAEb303k9J6ziOeOsmUCEunhFNFoHIgm6QCuDDwwOvXr1itVrx4bDn8fFxcmEQMGIkQqhpEGR7fn5mDBU9hQq03m5qvxD6+5Isi7oDPU/Pj5N4WVEUdH3Hod6TZzl5nmESEV4qfUFViUevdUIzSlIR8SzK/CSYER2Gjr5/5Pl5S99Ln3hUzzYmIfKeEq2mRXm32wnD4+kJpUQocbVasV6vp01WkqMUHRDTvu+pqko2uWlDMmTJaa9bRKkfHuwERlRVxe3tbdD70NPv5HlBUZTTZ8UNrq5r+lbutbSUyOPaNE1A8C1pklKWJdViQZbn6KCnMYyWxEqfnAuME601y8WK1XJNFBOaAoksI8uE4i1CPoiMTbDnivOtDSJ6yhGEz2Q9WK6WLKqKsqwYhk6YDOMgIMDhwPt373i6v8PbkfVqKVoG11es12vyUui22/2ejx8faLuBRbXiMugeWGMY+54miJE678lyUchXSoHzwrLpOrI8k7EoK4qioB8EdfdOEvHESIWu6cQCtgy08yRJpGJ+f097aFiv11ysNvRty4e373j//j1d14B3RJ/s/X5H2zakqWFzucL6Hh+smOqmQbUj1gr9Nk1T/PipUOP9wwN9kofAS4T9cEJJzIoCPFSlaG8MQ0ftRhyeIk1YVpKYL/Kc66tLUakeRvb7HZ3zKJWTpRl2FPXiwXWwFZZGVZZcXl5TLUqsFYV46ekHcPRdK0wVr8AavIOm7bDBztQkqWgV+GBrhTj2JElg8IRqUhJ0RpSSdqFIlY1zeLFYcHFxwcV6w6IoeXx84vnpiUPd0I6Ossggybm4eQ0m4+HhI/cfPogH99iLmG4KQ/9EYmp2H+95b75nvbng1evXXFxeU1YlZZVjsiTYZmYkVc7aXdJ1Nbvdjrdv33F/95GmqWmamtubG25vbgJg6gIFUkTumm5P22d0QXPFB+onXlTitTE4bbCjxQ5DqPj0dF7R91IxjT7neV6w2WwmQDjSc2UdSCh8Ds3ZHow/SVRiK0Ok6EogKM++WFapib0E4vYw9VwHZXjUMayJgdy8L3ueiM1BB63F2k163JnRd4PttJ8l9/OXYfr5cf8//lvaJOO+f0yEJjeKMxBiHtDPwYfpdS3GmS+BHPNK40uAyWnSdEYrPwNSfgxMOU8Y5jFT/LnWGqVFEM65kehGgBc1f+n9lWESQM0fizmBWRAD6Xn1EoLbgRYnAJUY0KGNU4nYnTKGRIsa/hjEWiOgEAs688R6fk3n9+ElkOele6XUafgdWRDx94wxjEJvnUAVP/lchjmoDE676b14Jk2R2DabJCnRTlDYEsf2ChXwEoklXmbhzP+e37Njhdm/OA9iJTnelzl9vQ96Rt6BNqF9RSmMnrib+EBP90BigESjDSG2Pm2jmSe38doiU8EYMz3bc8AnghmTgGWYM/ME9/ya5q/NAYtIGVcB1NEcNVli5T7OzZggxhguxjzGKBIXqecjh8OOvm8nweuYeDrnMVqKBU1b0w891g0ozMnzLyCLmp6HuLbM52S8jlOA4agvcWQIDJOVYJb5ia4f9SfitbzElDoHF+NaPB/v49ySCnhMlq09sh7mApDxPNM0nWK4OCflPToUdVJi3K66YWJ5WOuCiHlDngl7MEkV4whKadJMWnLsONK4GqUN3lmKUhhQ0vJt5HlTp1oh8/l+LpJ6DnbN1/L58xXBivjv49wepu86ttm4KZaNsb0xGjdzThKBfs04Sv40jJ4kk5Z35x1Jmkhb+DjK/00Wit+efuhCm0hgZjlZS4TRIN8/jP2UW73khhjnwUvHcV188eX/qsdLwP9/7eMP11Q4Qxrj3+ebfPjts0Xv+L64ZvmwsRxRxODr7Fyga0lgIkwH8ROWiSmL7TDK5ptlCX/6q1+SZRm/+Pkv+Prrb/j7v/8126cdSgkt1VlLU1YoHReORBb1iTrY0zR68nKPG4OZBQSJUaRJEoAAB05RhT76iBTvt1sOB6nKiYNEynKxZLEoqffbE2RP/i3U/4uLi0n0RSnRVpAFOcN6Jcm7UlPf5GIhOgddULWPlfX4sDat0IbnWg1xIXp6esJay+XlJdZanp6eWK1WbDYbrq6u+Pjx4wloAFpU450oSVdVxWKxoK4lKDda40YbNoA8BKEDWVFQFCuqqqBtGsZxIE3l/UVRcP94z3a3DaDBJiyyiE962Hx2uy3eOy4uLsLmZaeefmvtpJHQtn0IDgjOFRVJkrHbSftJ07Ysl0vW69XJvJz3dEXAwDlHXdc8Pj6ShgpiBGymCgwz+usobJAsy6axUUqBshz2B9JUtCYWi8VJYNH3/UmFIK9KdBCOeX5+5nA4SIU9MEeKLD9uMMPI0A9Bhdlj7YD1NjwX7ph4mCQgrxJciijkKMFUnov9mPd0XR+eRSiyTFggXuhhSonGRLWoUECzq3FIH2yRZ5RlQZYIem5dBBM9bdvw+Pgo9HzvqcqKy6srvvjJl3zxxRfkec7usOW7777n7dt3HOqW9eaS6ytpn+i7lt1WBP0cIqiUpJmoJ4cK09Bbmr5Da81ldkVe5JRlzqFuhOljLVmWh1YFUQLuh4HVas0yCBfd399zf/9A3w+8unnFxWaDUnD3+JHDdo8fLV3TUh8OGC2b9263pR96lquSi4tlAA4zqmqJSRKx3vWKLMsZRsv+6fmF9RTyXPQg+q5jHBKykMzlaUZiDGUh1MOm0WKHpxWbzYrlUvQ9TGLYLDYTmGftiAp2psYktG0TAnhF2w10dcuT2nI4tKzXK3nWvKMoc5bLnDTNWSzWUrW0DtsLw6qrRYizrCpW6wuqqqJcLEBpiqKUwCRUepRJGKydPLcX1YLNxZqmbmnahrEX8cymrTnsD2w2K9arDbevXnF5c8v2acu3337LD998R5FlvH51yy/++RfcPj3wdfEbht/+msf7O7x3ZNZyVaVo63GjZWTkvu14vL8jSVNuXr9ic3XF5c0Nm6sN+TCw2x+gacjyNVdXV9zc3PD+3TsRf20bvvv+Ow77Pa9fv6YsS3GxSFKcs6S5Jh8zhmGkbRraumEYRkbrsGMPKLQXV4YkzejajkPT0gyewYq/uHOgg11uVVV472Re9sNUucmynFIv4PHTfXheBdZKiXd8AFmjXkPci5Mkwc8CPz0HBZSeAIWY17+UGJ8HfzEZiAASSIIXBQGPgfWsshSSvqniysvJ2HkQPqdsx5/N3/NScjs/5+l69Ol1nbz2AggQ95953/p5YjU/1/k5+enKP01I5/TgTwI776UYEMENLc8mSonyhPchDprSxJPPP69WH5MsH+jUMh+0kUo/Sk9aBpJ8HjUyUOIeomdV2PPrn1/zS/dgPj5+FmzH9Si+LY7ZOWiVJAkesa6T145CmHGQlT4KA8p4GMTK/FhlF+HvHu/nQfzp9x/n8uncOGdcHBO+Y3vG+Vicj8/5a6JfEhLB8RgPugnID/t16PcePZMihEmSKQN5qfp7nth67ycS8bnw6jwRjgn0yWuzOPj3Xc/8epXWkpglyQQix+fnJb2FeI5GG3Qqr/X9ENpx2xDfHAEZPWvjMFrT9R3OiZPbXN9B9qIjyCaJaPLJsxv/Pb+n8TyP62hYS9OE6BwS19k4PvMkOK7DkUHQt8MR1J05K8R5FgFNbfTR+jfkB3PByPm5Rl0NH2I658RVwjlL142iGZemEyiBV4yjJUniHImCjR3Oj4y2w/uRNM3Jc2kr7nppr+jaRhzo+oEsK6brMolB6dM2knl+MwcbzkGwCWTxp8Koc/bB/HdAnJbm69rcpeJcp2N+L0B0FYTB5wTk7zqiFqA2Gutt2Ju92JIqjScCGHPR1aO4ZJqKK2FiUjwC1vw+cPLH/v/7fv5jz95/yfH7nt1/quOPaH+QysQkRRQICd7PTj5sGExWG5G2Ja85JTQ3WRwEfY7JTOyz9N5jAgUP5XE2+JraiB7aacGNtIZqUfJn/92v+PyLL7i5fc1nn33OD9+/4+uvv+aw37Hb7QX5HUZwI2WVh0VMPGW7rmXoWhSOzCSYskQZHXpwTOgTOyotxzYGCQrlHMuyYFFWfPz4gf12J4KRCLCw3mxIFBijJhVWoc0JmyCKAB4DGPGPBoUdBjSOq8sNkVYr1pML6qbh4f6B2o6MfctytaLIC2yfCsV7f5hQy9Qk+MHStjUAeb5gHA37/YG3b99hrWW9lNYLUVPfhUU2pa5ruq4LbRtVEGh0bLdbxnEkTzI2m/VU+RVET5wvsiyl7xq6sWccE7JsRZbljHakbVr6pmfPXvrvLdgh+B3bkb7r6eoOowxVWdEeWkYr4nyxwjCOIkRVpAU319csl0IH78cnrIeuF7ucwVl0YhitpbeWvKrIy1Iqy0qh0xSdpmTG0I8jT09PHJqGLNznGLD1fS/CcgH4aQ8yNvF69/sdFxfSy55lCUkiTIzFYnF8T9sG4TuxmszzjNVqiU5ErXZRlSLC6IJozDiitGKxFPHKiHbrRBKDfmhpul6q48pQlpVQnYO92DgO7Pd7tmXOYlGGFpcAbg0jbVPT1TW277FVhTaERdZOFcvIsHCDIwfyAKIYY2jbmsN+T9tIG8/+sGf39EzbtqzWG1arL7hcr9msV1xdX4BWfLy/4/5eNA2SxPDlF5/x6tUbNutL2rZj+/zIw9MzxhiqakG1WpAYhfeWrh9FiMskVIuC5WrFcrlk7HvePW/Z1x15UbBerVhUFWmaTVRIAUiW6CQwVg4NSZbzernien2B8p4PH97zcP+Ad56ri0uKPOMpSbDjIMKvtqKwGYtFKf7hykj/YZ4D8myPg6cdxKZw/+Et/6+z5XRZleiVOLG0RqG9xYRks8hz0iQlCy0+WiOLrYYsk8pB3zUYnVCWORqo9wO4kSxPgvOIZrQ9wcpb1rrQhxnnsdaKrm3IsoTrmwtuby5Dz2WojBQOnTbBpWIELToCi9WSslyEflc90aRNkonApz56bTetYr1eUlY5zg10raXre5q6o1UHhvZA17YsNuLqcHlzhTKacrng+fmJ7z985GG7o8pSPvvyZ1xe3/Lx/VvevX3L7v6Rw/OBMs3IqwKvPYemZmgsWZHz/Q8dj9sHHrePXF5dUywWpJkmTSoSJeyDJEko8pybmxuen595fHhgu91O7U5lWbJeydxdr9YMTp7NJklJdErX9djR0XUtXTvgnadQocKUeLzrORwa+kHGPcsDw6iqSBId7smAc+P0vGqdTOyk+aGUOhG2imJXtrEMUbl6CmCPvvf4o4AgIL7J0V8cQjKjJ8rCHHSN/4dTNoD3PlRmTvum50lo/JwTmjzHJDEmm/OEKK6z8fvi3+cV8Tn4P0+k50H79Dnq00TvpSrZPAiOweM82Xjpuz+h354Fzuf3b34N8buttfixld5y66aKtM7NBAANTkBob8VeUjknzCadoNSxejbRwkNCCRpjUnQqe5wyOnx+vGaN0klgBMBg7ZS0xHF3KIlnzGnv80tjeD6eOrAg4nskrmOaa/L/o6hj/JkAHQGUiDaETgeWYJw3Bm08ygjDi2h/h56oyDLWBuckaYhtN/JMzOaUPrW0nLNT5i0T87khDIhP21nm1zCfJxNLMeVkLT4mQEfq9vyZGQdp+S2MWKCfg1Xz74uAzLxVKIIGwIt2kPOxn3rDw7VJIhXHMb7HIozj4MIRnwmtUN5OFP0Yp8RxmLMW4mtKKVSmSZMEpTSjHYK2mVx7bCPJsiyAJGpiZ/XjIM6kXk+fd6xYJ1M8LYn46Zid684cn2Om8ZPnXq45MQmYT9cd4GRNjmsGSMFQ9t7jejZvOzPGTIwWbQxpdrTG1FpPr0VniTkAEgtHu92Ouq5ZrVYkqaFtm7C3m8lWM8vFBjkxIiwqzmoKj4jFO9sRWanCHBEba6MVo/UMg7hDdakIvIsoecZoj6yT8/l+DgDH4xwgjmNxDlzH902Ajzs+JxG8gFMnFbkPp+BTdOnSWoSRtXX01sreFVpmHfGcwLoB549ClLH9RylhJgl7+giepGlGbAdhdg3nx4+BCfH4wwEA//u+7n+T449iKqiIEodjjv7K06MCsAAoN1FkPHOhHj+9V16ZWYXE/cbHfh09+/2IeHvOtRqa1lGWC1aris8/f8N6tWK13NA0Df/+h7e8f/8RbzuUdqFXP0OngPKifdDUuESHnt9iekjyskRpTTeIcnfXNoyD0OCjA8Pj4yOH/R7vHGVZcnFxSaKTqX+q6zqGtpOHPtETEBHpTFFQJG4w0i4QbWk8TSubj1TgFwGAEbTy8uKCcRh4+/YtdS19+hebC8piwThaHh+fGIYera8FzDCGy8vLye0gy3LKoqRtWt7+8A736hatNRcXF2y3W3EMGI+95G3borVhtVpN5yoV93FCcYdhgMZR5inWJQxjH+6n9Go1TU2SJCwXC7rNBR8/fgxeuwgF3BPGLYriaJq6pWs6+qHnebebgJiiEAaAMtIb+urVK8qy5NA0qOdtmFAK5+FwOJygqlGVPrY7RAXksizZXFzQ9T2HuzuGcZy0I6y1kw3ivFcwos1yLx0m8VxcrLm4uCTLSoq8whgRoXx6euLDhw/UdU0UCa3rmny7Q6WGoR9YlBVZoG5G54+IRlcLscvrx5FUG1Bi03k4HGiantE6Fss1ZbXAWscwjBz2W4xWrKuSy8sN19fXjHgwGuXBoOn7lu3Q0+x2pIkJ1O0RtAoOC7K4LoJQZJplEOZAXYtQ5xhYG3mew3rN5eXlZN+5WEhV9nDY8dvf/Y7Hp3uMVlxdXHJ1fcVmvUFrEa+8u7vnsDtgxx6lUrwfcePAaHuypCDNMlRA4RfrNXlZ0PUDHz585MPdHUW+JH+dTy4Uzh2Dk6iyv9vvOewPGGN48+YzFkWBbTs+fnjPt2/fUnctm6tr1qsFXVuzXC1pu4a2bagWC8axJ0kM3djju5G8cHTdwDj07HYH6kPD817ai5K+gfXpelotCpJlSZ6XLIpiEiRN05QiK6UCjbCTyrIkMYE9Yh1D35IkhtVyQVGkDJ043FgrFlbCgMjp+4Zh6LBK2EqZEWrnvALcNn1wMxnQSnF9dUEWGBSAtImsVmLJZIKAaZbK2ogs+d45vFJYBYkW4VClxBWnrg/0fcNiIeuXaKFYhkHsfXc7y6GpUXcfqdZrrq9uWF9ccHV7xd3dA7/5+1/zcHdPnefcXl5weXXLslpRFkve599jtzWu7xmDVZ3SkCUJZZXhFRx2zzw/P/L2h2+5vLri+vaW9WqDSg2HAAhmacrNzQ0XFxuuLi95vH+grmuappHWmIcHbq+vub69JMvF0lerBGMyulbWvzwtOOiGw/5AXff0QaW8WKxI6oFD3Um7WpGzXq9PgOSj5sqnVOP5kWbpiap5XLviXmJC5RlA+WNF3GgzVZ7nVcopyYcpqTz/7nlbQJw78efOuSl5mwMO5wHlSZAZkj6h7x9fO2FA+HnRYCYaOAvo55WueRX2/PDeT0yFGKvMA7h5FS2+Nk8g58/LnDoeg+l5FTt8wCcBcvz9eUJ1kpxYqXSJm4PH+RHRmooBuzxj1o54O4TgyU/zJZ5bkiRBqPhYSUWBSkQ8NEnTUNmP7Q8hEYznwjHhionhpBmgFYbTJHmeSM8T03NQAU6rmFoH5hUzpsAnwIKZ4sv5583j6JjIuCQJau4WzzFZjgSJCCxEhQb5nKOVo4BBn17X+f2d/5nm1qwiOJ//59XWk7k0S2jnwqhzEC2OSxRQ9c6ijSbJspPn95yZJIlOOj0X42gZ7bEHPj5j82ry+bMzv7758x+/M0nSF787spEiMBj7/ufPVfz+uG7F905sKq1IsxRjXYgne/o+ilqC0eG+65SqkpbLcTyO9XwdOl7LKQg4f4ZdKNzINZ4+s8AU+8QjxhDx3kT9jDkgFZ+bCHLgP22xivcptsiaWauqCvt1BBVO5r8/tmDEZz7+XNjCGft9zTh2jOM4sZSTxJCmknyP3YBSSHuwsmG+Wg6HA23QXcvzMrigxXwsCFU3TajUpyes2DkIeZ4gvzS/zu9V/Nn5ejw9UzrD2nECjwTUUxNgMF+v5wLD+32N9440C2CdMWQmwzkRCLVO1lpZm6OIsJ/AMrmnpyyfeJ+ntSO2Vf0B+ggvjdEfcpx/0x/6/n+K448EFSTJnyPxL1+MEkT1BSaY93N13+PhnLRGeNRssTpalWgjfvVGKZSTPy4g0zpR9GOH1onQXPOS+tByeXkpIkZ9T981FFlCYjRDN2CUoqxK6Q9PErJMaOpVnk/UoTTPJeBquuDiIA9+29YcDjvS1JAaqQQ9Pj5y2O0nCvx+v5dEs+25u3vgYrMgz9OTXqoYGG6322mRiEJ/gpC7CXiIC9RqteJwEDG/1WrFT3/6UwBJXoKA4XK5wVqxOWuaGmMMZVVQLgqU9lg3sN0dyPOC1WoZPOmlOh+R2rIsAzAijb3zXvw0TVmv10JRS1LGbpwABWstugOjJDiK3te2KOj7nu12i6ifl6RpjlbiQmAzx3JRUpVLtNphxx1ZlnGxuWQYBu4eH2Tha2vaTpKB21tpuRB19Za3b98JUyHQHkWJvhVavvfc39+jlLBFxDJUAJLYihD/xDEXR41j/5wxZhJpjPM/9ocvFgtub29ZLhd0/Z7NhbSUGJ1gLXSt2PHtdrsJOMqyBK2hbnY07YFxsFjnycJ9Llfr0LaxFsQ/SWiHXgS3tA4CigNtYJJ0Xc/+0NB1I4veosIGFFF/kyRBwyJHOYtOEookw6Bo9lAf9jw9b0kTHfr/LF5BkqVUVUlZleQLacHouo7ddsvhcJjGwQRAQTYjTZqk0q+rFKMdOdQNj8/PtMMgiePlBevVEqVgf9iy3e7ZPe/ouwGUosiN2PgYj/cjSjuqRc56c0m5WIiwZdPw8PQoIqqdzM3laiXgR5ZNldE0TSnKEus8bVvT9T1pJnS/LMvo7cjT8zPfvn3L/fMjy0XFzetXpKlBpTLW9dDSjgOdG6fx0UmKTlKGwdH3AibcPzwHO1DZ/K4X+SfrYJ5JX3uRGFQq7jNDqGZHap33kkjGSoX3bhJRqqqKi82aPM/IEgNcYYwKrBlPkijWmwUqga4TNwVDFN0KdqlAVZQc6j3ODbTNQF33KCUuA0mWkmpNUVYMIblIkgSHCvMiIyrGE/cCpWi6hiS0mTmXSYJ+2JOu11RVgcKhvA2tS50EBmmC8wN9W/Phw1uqxZL1asNf/MWf8/z4zIf3H/j4/j1vv+9YVQsuL695c/OK+7dv+eH777i//4DWkJcZJlF4P2K0ZlUJ42u0lsPDR5qnR9K84ur2Dcv1msWyxI2WppE1NcsSvvzy8wkUvr+/5/3793z9u9/y8HjH1dUlq9VaQJIyIdEZbdej9YDSKWB43u7Y7etQUasoygX7QwuIPexyuZxsi2PrlYCafhasfLpFJ0mKVm4CMGPQGUHmLIi+Wu+C1d4xSUyCPsxUoVNyD1XY2zU63MbTNgTgk73+JODzx+TjJWr8PBE7KSzMksi4th6D/WM1Os5TCfxOBe/mVeMjRfWlmOPTKnr8+zzYn3/+FHuE4H0usPZS4Du/5jlVN77nhLExSziVComk1zjlgoXgMeERsdfA+vRiOSnnZCb6f/yumDRN56E4OX8vyp5hDhgi09TDpLQ/BdMeRgfRgWFe5Jlf73xsz+/3+fgfk/rZOL8wt6II3zE5F7q1AsYxjvsxsHdOrIgFiJG10jmpbMtcdkgBeab9xQys4jjfz4GF+TWezvFjRXU+F+ZzYE6Tnz5zprMQvyveo3kbwnQvxhHrpRfenyU253TxOTg3jfPsmubMgSjkPQcafiw5idej1JFNNH9OjDFoo6fWjjnoN39e42vz+Sqf74g2h0WRSWzv5OfjKPEXHqwKlPZA8bduRFn/yWeqmQXhfLwisHJseZiLJaqp6jwlqf50XYixzhwYic/1fGxBGAx5ao7r9TgKMBT0q4oQE8d5Ee+9aO7kk27CPO6O32WtDYzl5XS+AlBnZFlggCgv1tBh37Y2Fd2nWlpry7LEGBUcEEQEdugj8CJAgfIiTJimegJKbC+sH9Rp+9dR++JTN564n5zPh/OxPbK4T/eeNBG9hLgvx/bx2OYS51Vkehz3sQ7nPONg0UaeBhXEFrVXKAfYcVovoiuRCS2zAtyHlmGjZntAZEvIGqOiltDvOebrxEvP14+95/8oxx/e/sDLg3JON5TJ8ingEP95/L150BD/Hzet+H91MkG1luAiokhKRUqlMAmytCBLcyhFfO/Vq1d89tnnPDw8cPfhHVmq0SjqWhLlZVC8TwLdJ4IJsW9IGfHv1lp6uKI4yG63o20adtsd69UqUMAbnppHlovlRJfPgrXidvtMU29ZrRYnC/l6vWS1Wp0inUFspaoqxtHS9QJOSMKvJz2B3W5HWZa8fv2aoij4+PGjfEYY6OVyyatXr7i7+8hutwfjKUpBP+ND13cdCkPXDcS9MibVeZ5zeXlJnpeBqt9jTDJR+K0VYcyyKBl7oY0d6XEjdXMA5bi42FCU4uyw2+0ZR8vhUNM2A8MgwmWyaI4YkwQWBNR1MwmbOedpGqmIN92B0Q54p1gsahaL5bTQfvPtN2idkKQZKE0/CIU/zzLGEIDH9oP9fj9VY+abcLTB2+/3wJEuGFFppUSMMVLLNAo1taQsubza4HxBlokIUd917HYHmqbDWWFjLBYVXWfQRqENDIOlafbsdzV9L+CRHUfyPOfq4pKLzYbHpycO9YH9+4N8f1FgjMYOPX1bA8Ef2co86jsRs6uqJZcXF9zeXnCxucB7z3a7JQ0uDFmWYADf97SHA3607Oq9ADHKkc1Athj0x75HG9g5y6WINUZbKO8ceZFRlSV42Dc1TTNgUeTVgtXFmov1kixNGPuGp8dHPr5/x2F/IDEpeSZji9ZgDGmqKcqUqiooi4wkUQxdy65u2G531E2L9Z6irLher7m6fEVWht7ArhOIM+hHNE0joqmjY7GoWK1WjKNldzjwfNgzeM/yYsP11RXFckHXNzijITWMOHpn8UZh0gylpB/U6JS+H6kPDbv9gUPotY/g26uLBTx+f7JuZmkSqnNj2GyDfRYq2M6GykwubKI8l2R8v5e1JwluD+AFWMhSijJnv9vTdg1Ke5arBVmRT1aFc1BBa0OW5WxWa/nMrkEraXdSoQqfF8XUI57mOYRk1yRGQBUv2jJ6tpGPtqc5HMRmsSzJ8gylKsZ+4OnpkSxNg8PCNUlieHp8FF0Yqxi6AztEhTnNSw7rSy4vr7m8uCI1hkxrHu/u6LuO56dBBHYvNvykyljdbHi4v6Ntdjjr0NqTpTlVnpFnWXD9qDnstxy2O9p+5JX7nOVyiR3GCWTMA0MjBn6xunz38SOPDw/sdzuurm64urqiqhaYRCpm0GFMhjYZThnGx2fq+sB235IkxSQ4VhbVSWKSF+LGE9ewqUo897+eHZHqKda7QxAiTTGpnKvSCm+PdORIn58nlvPvnwLqmcbUeXJ9Xik77u3HPvzzIPH8M+LP5A9Tzyp8mri9dMTvmzMX5+d/fl3z980r4PNjHtzOr2v+73NAIf7+S0rlzjkSfQQ+jtXX4/m9NKYqOIiM3qHcUYPKjkL7jTbGOgC0U2KjT/UZnBMrb2PEftY5h/WhNSPQhL0/9lUrZk4N0/2REbbO4+bJFYhn/dnYxj/zVpl5jKjUUR/gJfBG/q/R+phwyA85+x2FMqI9cBzH4/3XWoNJsN6HAoifEkSt5DVhSEVmy5HBMm/FOAcAXpojU4tAaL89F5abJ7Ix6TwBLLBToijvVbNrj3M8thuEGMRJS2hkjc7n4vzvmEDG100EGkP8EhO2GNfMz3f+/xgQzu9xnM+RYRCvcRKj1NHV7bRqPwc+YjwfxzDaZUsVOj53ApjNxdzjOKlpTJWwq/yngKd8xymIORctnzs4aH1O22cCB+L5mUSdzP0IpMQ/ESA+Bwvjvh6/z4bnM03TKceIFvOeY7FVKQVJerKuxPt6vpZGofb9fi+uROrYEuC9fG90KRiGJIzFwDA6wJJmGd7ZKadyo1iHizOdRyEsYJ3IPErTFIXGKUnM4xoRY+M4vnNm1+8DFs7Xk/kYz++nB3QQWweCrsU4AYxxrglD5whSV9UizNdxyk3BY4zce2ko0hPbZX5vYx7qAuhiZiyo2Vkf59nv2cJ+H1j3+17/0c/jFN79fWP53+r4o4UaX0Jl40AfH1yI+W1EzH4EiCEix0BQrD5WL+J7ZDGb0yvnbREubIgeOw7YUXrvqkXB6zev+NM//SV936JxeDtibS9BtrO40ZEVhegNeHEa6JFKoVIKG8Q7hhC8JSaZervatmPo7xiHkaLIKcsCOwgKqBR89uYN15dXtF3L/X1PXe8pimyqgCulKArptd9sNlN13DnpodqsL+iHgbaTRO35eUvXdZNffNNIxTLPc66urri6uuL+/p6mbrCjI0lSLi+vaNuGjx8/sq+3rNarICxmRa8ASc6tc2RpFoLaoCI+2uBQkU+igZuNtAy0bcd+vyNJElbLNVmSBgs1KMpcAoSxD4vpSJ5mQjvKcqAHZBHsOulP6vsRqDkcavJcaMDDIMwJ5zzL5RKtDXXdcDjsSbME5zyHgyTTBFvHQ9NQHxpExTaf1NFjlb0sc7pOBPwSY8Q9oGlD35whTVKaQ83T42Pwq1+SlyVGa3a7HY+PUn3O0oyqXJDlJvSpCRgjLSiGvFR0nVj67LYH7u4f6AfHYiGidMoY1GHH0HckwRI0z3P6zgqj4XDgOU2pgiBnWRVs1kv6vp2cB4ouWKPaATv2VNWK9WbDYrkRHYlBVOmXy5Kb60uurtZkBg71gd1+x+bykiwvUEmKB0ZrcZ7AQhgYxh5tFGVZTc4YSZry+LxFAVmWcnt7y2q1oshzlNa0Xc1+u5M5aC02buCjpagqrqpr3DhgtCNLNe1hz+7pid3TE2Pfk6QpVbmgKBcYrbE4PI4sL1itFkIZHwfuP35ksF4YLl5slbKyZL3ZsN5cUpQrbAhkjNagoe2Eft60HUppirIImhAJ260wNAZrWV9eCHhRFnR9y+gcg7UMVpgd1XIxBTTDMDB0IgJmracdBhywXm+4ubnBmISyKrnIzSeie+vVEpuWAph1LYMNNPi8oqyqQJmUCnQRehi9HVmGFoI+sGqUMVNffJplrC/WqK1Q9rIsDQCAIxkTDGpC4JUyE3gptMglsbUsSQx5kck6q46V7iRJRDmeSFmVdQIr67MxQQ1bKZwd2e225L2sjWlqqPctu6bGhXauy80GDXzoe5p6L3NOG4pqSd32PN898Tb7gTdvPuPzN5/zq1/9M/ZvXvPbX/89P3z/PR+amutXt7x685rNq2uy7yvev/2ertkz9B2Z9fRdh3GeRGkWWUbqoR4d+7rm2999TZZmrFcrNhcXpIlhGDpxmLCOqlqE1p0F69WaH77/gf1+z9PTlv2uplxUbC4vWa83ZEWBtQ6lEzYorIO6aXh8fCDLShYLEYotyjwE94Po8CxKvIeu7/EO0iwny3JUkn2yU0pSNExJbR8EVvMsI0mT0PpwrBxO98xEtl8ElYRdIq4IOiQdw1SVewkQONmxp+RKh7n3aaI8/9151Vcs5EJ1ZxZTnCdz8yMCLvNYYR57xKTmJLmenYebAQC/L7jz3p8EwdM5a30SEM/7ps97swnJyPw64ntfGldhKEjwruz8HBV27BkhsOOC0r6SxMokCWg19fc673GBgmuMQScG6xwqBPhRvNV7L0KJnCWR6ihAjPdTv/QEjniH0+nUnvopwPRjINRpUjkPhacxMkbmotbhXgVaM0dngcg2QAf9AzshAcfXdXCFUPPCVHC/mLmVWWvRRpFGtX0fWk9OksFT8b34Z655EEG187FQSk1xYnyf1jowLeQcuq4P7aQ6VKQFZFgsFhL3qmAnqjUGhTIegjBeN3ai5aNVEFyNNngyL9Mkm6wa0zRFB5AhAgvApJsxj9/jPdNaXEGm+alOi4lzVweFzL2hHxkNwT1BxiJWrudJZGQKmNlzMq/4R+X9JNHhs9SUT8hgMyV6bvRTkj6/Z/P7MAH27pgsxu9TKtoDmglQIMy5PM8nNljfgS5kzbSTjkAQVQ4aREpJzCoU+sigSafKuTGaYbIab8iyjHKxOI6Rc7RBF0tyDnF5GYZxajeIY+mcm1gLWkvbtnNS7Oz7PrS7qWmNzvMsVPfFqjwvMtEA6lrwjiKX9t7o4iY2iUfBydE6lJLW16qSIt7owr1wR4ccmeNiG++sJQlsdRPGRwUxVW1U0As75oWnBejIhhEgzXlp2ciilXh4jvv+CBQdnzVhn0R2p7hgBDBBCYPRRUDSK4xOBDrRcT1S0z0UfQlpBR7tUZtEgKijQKw8JxHy+i894rXH7/xDD8V8K3tp3/xvffzBoIL0zEulXvr9xAtYLixWLGTSRJXi04VWkKZzFPj0iFSScKNmo2ZMgsdPlmXKe+E1hGpdoqVqO1qHs9Iu8er1Bc7/EvSIZ+DtD285HA5UWUaZpSQYtPNh4hl2+2cOXQ2MUlnKZME47PY83D2SpBmvbj7DjiO7/Y6hH0hMhtEJVVGiPHgs68WKm+tL3rx5FZgBiseHIzoLUNc1+33N1dU16/UFWie8f/9OhAf7kaenLWVZsaiW4BS77Z7H+ycUmrwocBZ++P4dT89bvvjiS5arBc57+r7hUNdkaY5Yxcli4PEM3Tj1v/d9L1XoxLDMpHrWti0+LL6H/sBO7ciLAuUh1QbtwQ493o6kica5kd32kTLP5WHWmkW55ub2muenZ+4f7uj7gVrJBip97QlGGxFRHAa6vgetafuBt+/fc6jFzaJuOw5Ng727p+17nHXkZQkmivoohkGCePA8P+/wTlFVK1zYtPthCKKOisXFiqpchd6ylMVySZnn9OPIfrdjHEQzwzsnnw+YLEcnuYyJydFG+rrqpoeHJ/I8BacwScpisQI0dd1QNz1Kaio0Tce+7mnbjrrt8Uo8cpMsIU01NzeXLMqS/aHBkZLkzzRNDVoLoyDRaH1BnufcXF6QG8PoLd6LZ/DoLEprlssFy9UKZxX7uoVGWiyaruHh0ZEmnvWqxBipOI124FAfIFDzmq5jVx+o65rtoUFrz6pYcnF1w831K6yzfLx7EPHF1YqiqqhWK7KiZHAjfSOVUxLDYrNCG8PoHBZIq4okzVkuCjINtttTbx/on+9RXc0i1WQXFwzO0PSeXSd6JmniuLpccH1xjXOWQ9AqaPsBlChGK23QiWJ9uebm9S15VjH2ErxZO2BtL4JEzYHdYQ8oLi6uWW0WaG142m553u1wzgcBIkOepUE/Y8Rbjx3FevHy4lrQ8WEINpOg0fRdz2hHyrJgtV6R50WwDU3xylO6Y1ITj/XVLWNaMAwW03V4ryjygrIsKfKCse9D/+JI33cSZOUpWZqQZjl1FPusG6pqSZaJNWHbW0brsc6hQ8vUerE4qVQ554RG7z0m0WRG430m2jeIoKwkgGmga5pQ6Uwnv26p/ikSbbHDiG17dJqSGhF+6xkZ+55909DXiSS+RoFTHHZb6sOBy4sL1ss1thv5dndg+3CQ57zoSdOcNMto25H3w/c8vv/IZ5+95vrqgq9++jmvbi/4cH/H+/snfvvNN9IytLzkT//slsN+y9PjA093H3i6f8Z4z816zWpZkaOwaqRzlvpwoLVbmt0Th+dHlhvROsizbEq8n3db0jTn8uaWanXJ4+MTT0/PAqC1Lfu3b3ncPrNcrlguFkGHR9GPA+v1iqEf6PsB5wasTVBKHFuUUSSpYbSe/W6P9bBZX7BYrUmzgvqF6nrbtCxySQgGrcmKXNqZihzrPW3fYRJh2mXBKcZ7L9WYYM8mfbQa6wRAwmu8UygfxDZDACjaB6cuCbHqJ3u30JW1FsFLnBDKRZGfUEgIFtBhG1d4FDExmPeZx9ZKpupyfIcK+7tSPrApQoYxCx1USLSVDzFFiBFiEqL0vMgR2Qvx/BSJNning3iXvOeY4IQgM4hIeyTQ9U6Uw1E+tHmq4Bblp++R5MdibUw8RSRtHIeQvJkJKFKM9EOgXodqtIfAiPMkRpOYHK08QycaIs57vPYoaTRHOILBIQE9JaWRcSPjKiB8ZBfpWUyimBWPQguK8g4jL0jLQIyjXQyFZ8zTmMTPPu+ccaBVgsficTIbvGcI4pReJahEn9y/eP+ds2iF2Nlquf/Oynd5pVEIVV3cI0MV0ihpefCnLAKlFM56Bj+GGxVmpxcmbASJY5Iqc0XGNIJwxsi59J2IKKZGkve4znoQsdUAPivtRcvLGAF/AsDivGV04Ry0wga2mkyqY0LtwnlYGwAfF9tmVKjKy3WNg0Urd0y0R0niiyzHKM0YmFioI4vCqQBcGYNSWmJqP7d9DCwbxCVDricBJe001o1BJNPj1SDMuVRccpyP1xKeAXRI0OT+y1xMpiRToUjzjDRJicKjsk7EfceD8oHtMcj9UEcQYw4CHtujTrUj4vOp9aeAmNDdBZAvioRx3DMMFq3txAiUYpkNDDOZC8ZIe00U3E0C06BtG0yiWSwWYb0fGceepqnpxoEsy0nzDN9bslRjPYwDKOeEnZdkKDzeWryV9gkBVAZIEzQCFBZ5ibWe7ulZikNaCk5SyEtReLGp9548y6XltW4ZOodRUpzMMyXaWE50PLQbaTtLPwwYk4KSe19UFYvFCq/MtI5aOzKMiqJIyfNE7N3HltEebdZBpkKiFZ7AnhnifZ+BnBHccx5tJPfwOJz19P04MRZ0AFWjS5mawDWH1qGNKDFoB97KemvSUoRAXT8BTYlWaKMZIVz7iFMjGmm/zXWOGTXjKDbRSkW2Z9zHAlvjhT3bKfBaWg29D3PXg1dxHwXzybuOxzxHPgfE1XwPDJ81e+MJVBH//U8JPfwR7Q/xAdQc2xDm28cR5Zkjt9O7P6lKwPwS56gPxBsQWQkh6Ag3RYKIuNCD9M/KzWN04cYnVFXGF1+8wY4D/dDjFbx79540zdmUBWYUbQVBuyIybYUKrCUQOzQ1j49PtG1H7jTeesqyIstymqah61u8V6zXG5YrEWHMTFhoEliu1hRlSpEntG072S42TcN+v+fx8YnPPvsMHZLI/f4Q7BprLi+v0FrsL42SqTf0slBE5djvf3jL83bHZ5+9JsvERtEOlqoUi8S+7yf6utwp6f2xo8WNkhBkQUTN6HSi5TVNK5XG4H5wcbGRypSzJImmKFaM4yCsD9vKop7mZHkirI3RcTjUHPYN+10DgeJnw+8akxL7xiMbpGkanp6epw0xTaUnvmnaaZ6tlusjZcxL64BSkKYZ19cLjElou56HhwdpobAOg6LNGqqi4OryhlevXrFei3Je0zQ8ZNnU2zYEIUbvwZuEuh/ZHmoOh32gSCGWnYNUGo0SnYUia4PQ5xJnE5rmQNO19KNUXobRsq8bBjuyXq1YLko2q4UkInmG0oZN70mynKHvGNqWtjmw32+pypzNssKQYYeMqIq9PdSMWpNlOVlRkWcFDkU3WLGyaxratmZrFNZ2eHfF1fWG9WZFWa0ZnQ8ifVYCU6Pphp7ejizLBauLS6rFEqUNdhjAwsXFhbiMlBXOQ9N1QqcbeklStRYXC+fohl6Cq7wiKwq0SVCuZ2wbDo+PPH78iB17nFf0VjNosCpDpSUqL1mvctZrEQxq6oZxGLHDCKPFa7k/SZqwWCyFzZIkdONI1zqMSiQhHzpG20sbgx9ZLtekeSKAVttw2EubTZKm5GmO1mIxO/adVPa1Fl2INEfhcTZBeXCjhQR6gihaEJjKA7snTVPGQHvU9tPNZnVxxZDKc+KsVD7KII5kh54hkfaGoe8lCVUSKCdJikOROsfoAgJvUnSaS8WvH3AKxtFhtA22lAprZW2OG7B8VlivOa7nJz22aXIMLHUSAF9Ztp23IYgzKOUYxoHR9ZhEmGkqRMN+HOituO7kWUGWpvjRcdjtaXYNy8UqtGFc0x4sj4+P3N29w42Wq+trLi4uOAwDb7dbvvvma7766if88pc/5+bVFcuLFWn1kd988z139090nQusgRWv3yxxVoFLaOst26aj63sSBR5DphNUXtAPPU3d8PGwY7974vrmlptXr4MYGXT9gMdQLdYs11fk1ZKsLNntnnl6fuLp6YHtYcemqXl8TDEmpSykovP5559TVQs+friTli2Edi39wGYKEAc7onRKmufkeYUyKXb4FIiSaqoJ6t1CYc6LnCQEuoB4xRt9ZCUkBpOk8sdIoDtVoYl9xITqddi3pz77U1ZAOIv5GR3/P7E/48/OCZpMCelRcPkIHrxcaDhjOE7J7MyFavrYMxZAfGM4lU8JCvL9kvzH85fPnScfEMZhVlEzRk9aBccqrvzCaMfpu8+DwAjoxUOKLCokeO5kDCYhNiMq7LE6p40RtbpYgUdJ9R4FqcG4uebDUU9Ba6H/O38ckKMd43Hc5/c53s9YOJpX1V64u9O4/xjzZE6Dji0YUXD7iBPJ9USVRaVm5xaBktATf6wMHpNq7x1KS/+z9lHMUHqi5y0y8nNRu/ec63wd6f5z9kWMUecxbGR+6AkUExaRm99L71BeY73DO2HOKBUsX+O4KEUS2wKUPo6+91OSFzV35r3bco5xLZf4PP4twJ8AWM7IeEagw7pjC0AEhow/VvOVt9PnH9tDtdwbFe06Q0xpDM5Ku+ScCXVsGTnVTIk3VgBsARSsC+wfL+5fVrmwb9npWZnYHmr2nOMmHYd4vjLnj+ygc82J87aCuTbL/NmJrWhd50JxMCVNg0vFOE5MwiQ5MiLkGbcT+DQMA6M9WtnnJgWvROsggIsJOSrYZisPOIV3lm7sSRIBfMXuHgqTAZZxdIHxLM4UOjEUeUlRjLRdg7XCPk5TEzTaFBYfmCwpVbEgNYG5G1zUBJjJsEPHaAUIM0mCQFpWkvHRMgRB1LwokTbKlNGKg5FzIhTtvabrHKO10Ds8x1ZC5SOA8GmKe9xr7PRcxJZQOwSACE2SxmdZbJqPbCKJcQIhh1THNUdNGn8yD1NG2wnA5MUxwvgUEgXWMXo7m0smrIHHtjdrR6KmyhFY/fGU3XPcT0P1WXJZ+cGPvu/HjvN3hHT5H3zH7wMV/rFshz9aUwE+pfPNX48I4Uv9jfPfkc1En12IfN58442L2XyjkuLBsddPgvq4yYcFSIndR5Jk/PSrn5KmQitN07+hbXvWRY62I8qNdH1D1wltyGkjFCetUUYHyv2BcXTgW7bbLcVQBIEQL9VMJyKD4s6g8OM4gQZRwG/oWp6fn5EerATnZNbvds9cXEiivNmsqOs99/c1u10TxBkFhCjKnKgy2jRSzV+tViRZStf3fPhwR5Ik7Pd77DBS5DlFUUyAQlEUor4+6+eqJ4G/jsViwWefvWEYRvb7Pd5L//bj40MIftYhMpP2jMvLS7Is43CQqqP3bmqX6Lp+ormJomzHarWmKAqen5+p61qoYTqZHtIoWhPV1rMsm8T2otru4XCYNjmhZUnLiPWeJMuoKrG0TJpuEsr03uEYqZuG/BAU7ctycl2IzhqREtc0zUTvS/IKDgfuP96xe35k7EdpjcGhc2GCpEY8mXeHA0mWsVovubq6Qj1q6rZnGCzeCb0talPgoSpzkiDE09Q1Tdtz2ElP3Gq1Yswyhl7cNbq+C++Vvv00F2cDh5r6Z/HBa9pIoDIMA0/Pz9SHLVliKIqEm6s1ZVFyfX1Llpf03TBZW6ZZOrlhrJYr8jwjzzOapkEhFMOLiwuKhVTTlVIMvfj9xn5KPw7Y0dO1LV3fYq200KSlwmhFfdjT13vq53t22y1N3zP2PV0/0I0ek5WUq5zFqmKxWlHlmq5ueLp/lKqoMug0w1lJ9jKTsF6sePPqM9aXl7T9wPb5maET8TutRbNgGAcRMCpLyqIiMxlt27J9lufaGKHJVVWGHUeapqYP2iZKBX/pRElF3lnZD4wmyRMGN0zBR1mW5GVxpHf2svFk5lMsOs9zVFrgUo9GAoMskY13iFWUMLbWDVPfog+gh8zjauptlGAppVxUgKXVwjaRnyvAkGVHtlgEC+b9sfM/Aioc3SKOyYesvdaOaB3o3wYYxZ53tB6jPXYY8fZomTb0FsVIWQrtc3Rw9/GBx+c9i8WSi/WGm1eKtht5++GOh/t7toeGq33N5ZUIcw5jz2++/poPH97y+vUrvvzqp/yzn/+Sm5vX/PD9W37zm9/y1//hP7BcLvnZT77kV7/679hvn/n49ge+/+a3vHv3DqMUm/UFV9fXRDHEuq7p2gGF4fnpmbbrKcqKzcUlFxfXZEWBcwPPz480rYz9arUiyzPKIuOwP/D8/Mx2u6XvLbc3r/nZz37OcrEK1sLQdSKYtVxKG0+aHG3XkiQhzYogXpsIBdZ+CiqYEMS3bQdaTeu7niVLJkmEuqwVJk2CtWUqbStKMcbA13uUOfZeT+nZjEEw34OP+/JRGXtOi57v97+fjRir9qefHY8YW5zrHExshJn13/zzhKZ62qt7LGScnsePBU8vJR7zn8fX5mr183ONLAnFMc6ZX1/UIjo/D6W1JKHh/non9yZJU9K8AG3wUaxRG3SSitgiHgnl/CdjHltGj5XmkNCFZDGe4/n4zz/n2LJw+nocWz2tCeH3AzowB1uixen8e+brT/ye6PF+jA8Ry8zZ+M9fT4xhdKcJvzHCgGR2r+btE0AAQU0AaY/CfrGoEMcrapdIS+op4BPPw7vjfHHeYYejLbh1R+s7pVUoVIRWWuum75n2kxDnRjHNKFge58xc0ymOnSSyMek+FWiM4yU9/e0EqETWSnyOvPeBBXEq0hnn0NxZJa4zx95+0epQKrpUDGGvYRq7qFVz7PM/v8/CprDIs3vszQdjPhU8PZ+jkSVzLrhaVUeGhVJ6liDK8xK1JeY6EXEvjHPSGDO5gvX9cDL+cU5M4xnGoAttlvJ9MsZdK4W0xbKizMQSvA2uQcLA1iglYEVqDAoYe0fbdVgrIOY4CuUmTaOzxji1S69X69DmkLNaQdc1dF1LVWymtS8yDLuuAw8Xm5Kqklbm5+1B2CcB6OpHaREmTY5AgBKgaBxHemuxo6dcjFOMrkawNoJUwhrpB2GPxzmaZZncwwA0QXwuXVyRZivNsYgt703ovcX5Dm2OYqGxIHzco2ScImChzJElE1PqCBRYNy90gwptKmoEOxztSOPvQzqtFwIqmBefuZeO05w2gtzqZXT2n/T4cSmC/01ABfg0mHjpZF5Gv4+jd85KmL1zen3+meebc/wdCbhtWNRtoLOYoIkQhMNGsQv84svPp8Xl7//+N3RNI2wFlaK0eLGiUlDQdq30iKVROCth6NuQdNbsD/uptwY8Saox2pNmN1RlIf1RbcP93X1Y4KrJljCee9RR2G63vHv3josLobi/fi2Mg/v7+2Br1k3uAkVRsNvtps0vyzKymRdu27a4kLx2rZxvFHJp23Za3BehV19AgQNd13E4HCjLiqZpGYaey8sLnLN8++03U+tCWRaY5NhrV1UVWZaA8/RDJz1wXqr/Qy8LZpKkOCcBtQiaweFQ8/T4RJKERCwIH0YRSHHAGIPtYsL19fXETnh8emIYglVOYhhGyxgC8/1+R54XE8oslQAR02uaGmeHQMUylGUZkHqpVkjPmQsWRp3M365nVx8YhwbsiFKWPCu4vNyw3my4urokS0XdXuheA3ePj0JfbZtJV6FpO/qZRabQXhVDb+n1yGG/5937O97fPZPlOdfXFyRoDvWBsRdnjrY+oLWhbjvW6w2X19cs12J9WTc1w2jZ7Xdok02bGvgJUKrKknJy3NDh/omN4aE+TCDMarUiCwGVszGgGYP4k/SoOxutlFpQUOQ5WSaV9bppaOoa68SeM89EpLNvG+r9jmb/zP5py35b0zXCCNAmYb1Zs9pckBULLNA8P7AfO+rDlrpuyItiahNqh4F26FlcXnBxeU1VLhnakcN2T3eoWSyXJIko9I7DgO1HARTyJVmSob1i7AfRWlHiUpFlUikYekeSpni8MBasxSTSZuGCWrTzQjHWiXhLR0VnmZPyXudEJCvLc5YvLHXWOpyRNpa4FMakKEmSIJ50LLE67+mHnnFopa0nSSlXwkZyXvRfPF6sIzNhCw1dG1rFjj20LyVs8Xmer7MxaZi0bEIiqaeKYgjmHMFHXjZz5yx2HCXAmFWCrHX0g+inLBYrqsWazaB49/4Dv/v2B+6qLavVmtdf/BSrDLtDx7sPD3y8f+Lm+opf/vLnbDYrdrtn3r59z9u3b7m7v+fhYc9nX3zJn3z1lVRkleb+/p7/9J/+M9+vl9xeX/P68y+5uLjku2++5v37d9TtAA/PVGVJURRcXV5TNAcZZ+vYb3fCirFWLF6XwsxJi4oiTxnHjv3+QNvWWOuCrs01SZLxcP/E8/OOr7/+HRebK3n2Klm/k0RTVgVFWUqCP1qG0ZGmOYuFOEI4bydBr/ND1rMxABFR40JN+0GSJGGuhmoskrBGLQzvfaDfjiitMUpNga8I953ur6hjK+LLx3GuxL9fqtj8vgJEnHvz35v/ffre8xji7Hw5jTnmgeQ/dMzfd+7yMD+3+Z+XgjDvnLBFZs/SHICYn/e8Oj4fg5j8HF1fPrU6BIT2DYx2OLlmwTY8Zladn8dLkuh+6lxwfg9eYhnMf+eT8ffHJFDP5uD5Ecf4pe+MybGzHsuZ9SazltrwHeeCmU5FXREzfR58ajkXqe/RaWS+Js4duuaJ5/k1aKOnC+yHYRJSjPc8jkVmju0nwrA42j8O48AwjhAKBMdE/2hVHYGF+dhGYCsm/ueWnfNnS1puxuOcDOceY8PRH3XMoijp3NkijsP82YuCd3hhz8j90dNYzlkAcX2an9vcKWA+D6X9YAAisHBsQfoEQDFHoHvOOIggwaT7oI7zSuw2j44N8YjjGOeMJNlqElP0nulz/Wyex3OPjg0RVIji42mSMAxiDc1Byskyxoo+ABnGjBgje6x3R9DMmDi/PVEkvuv6icEhAu9BU8qDSTOWy4rdPqXf1qL5NIowo4BpOmiY7UmTjDSVgt0wWtpWCkSiLyY27HPARIA4EXcdnJf22cN+SsilAHPU0IjMEol1j3N0askLLW9HYC/ex7hqHFt/4nzTRpPr7AQMVOoUPD4m/eE5xB/1D4LWijEKk2iMTSbwITLVlNIC7JNK/BeApDh/I9g4jnYCnubg5Utr3fH5OV1Hp/P+B1wj/mse/5T4xR9pKXkaRMSH8qUB+/S9pwP8UvAR9qXTwPaEYvjp+cjvJLghKHQGtVu8muhJ1kqP1Js3r2iaX7Db7nj77be0XSd9vtrgQ7U1yYQavd/XgCHPCy4uLvH+Ga0Mi+US68R9YX/Y0XUtRivcOJKkBu83ZLE3zSvaRhLy1WIxnbsxhouLiwmp/fDhA9ZaNpsNeZ5zfX0NwDC8l0q3Pyoei3WPmZJsN45k+XHTKsuSsR+wYfETC8x2GtPlcklZlhMTIC6IVVVR1zX39/d0XcerV7e8enVL33eTDeIwVKCSyRpSWA+iABs9dtNEziuivkVRBru/DmutOAUsljw+PmOtC/8XkGMYBlar1fT+ruuo65qnpyeurq5YLpfsa2GAPO92E/qtgxXTMFjyvA0KtbIoOufI0oS8WuPsyH6/5dtvvwnJl4xbZGvEudn3vdjsKAVKc315wcVmRdOIsNJ6veT6+pLb21vKsqTve3a7A/cPDzw8PPLw8SOraiEOC+nIfi+gg7WeokhJTELf9ey2B+lzHDyHQ8N2uxXBNRxFmgqY09TYcQRnWa03U790kqSU1ZK8dNKG8PRMs9vj0DgnTIUiL8izlOVCRAyXy1VA3qUy46znefvE8/MTXddRBLvJNJUxQatJ6Obp6YG6rsmyNDAA5NnP8xy/GBl6EzY6AZAWiwWb9TrQ1nr2+wO73Za23tO0He3osCRU6yUXGxGwzLNMxO0+vuXDh490bSdtCaWId37o70IFL+fi6obPvvgJF5eXbJ93PN4/opSmWpbkmaHtDjRNS98OaJOSmYwqKzGBzbN/3tI14qRhdI7RyDwIfemehKZtcHiSVESDpHNo1juuDNWimgWjQm0U0EGHhLJi+ULTXNs2WDTRuknrqNIvG9iog/BYYBlIxAF+kMqWiFqWJGlK1wuDQoVF1CQmCJ56+gD8xKAqboDzAOqlhCdWHOIfPQELsjfHIMeOI3YcJ+aVUh68C3o3x6rVEOxSD7Rsdy2L5Zosq1iur9gdBr7+7i1l8czPvvqK61ef8dM/aXH8lg/v3/P9D+9I0pSf/uQzlquKDVe8f/cDf/W//ge++/YdP/v5L/mTP/kTbm9uuf6/XfJ3f/dr/t2/+3d8//33vN1s+PnP/4SvfvITfvFnf05arXj/3fe0+wN4qbQVWYlWmm7oQEMVmFxN0/Bw/0i1WPD5F19wlYpQVGlz6sOecRB9DVAURUlRVCwXG56fdxz2NX3vRDy1zFlvVmw2wm7wHBPEfhhZBPaPMRLMojQm/VSo0RihUCsjFccklbU3MomyTHq2vUwVEe/zUvVUSL9vbPPTSmHCnuwVQSzwdH/nLCD69IgVJ178vZeS1ePnv1zZmccGnwRg/vT35q+dv+8Ya8DRaWr2WS98xnm16TxGmRK+WdI0P7TWWHVaGZ//3rzKOadax/fG74iB/Nx5aD52KoBBhETv9PpBmiJiNTzlSNMVUPuc+fnSdc6vdz4mU/KtT9//UhIegUmvTqu7p/fnNBmcAneEyXryvXzqMHLyR2uJBZ2sQcdrivdinNY8sZ30jKMI7UqyKc9GbAFtQ2HmxyrlRht0Gq5rdg3zOQZHC8mp6u7P2V9H9k94s4iWz+bVfJ7Gv01oAzmfj/MkyLn0JNGX9QUS0mmeGU5ZOLK2n16H3CdPtIkZQ1tnhBri3JufswgtctSZ8MfKfoxn/WwOH6viAvbEJDSuF84dEzl5PgIw4T99fvu+n92D02uJAGy8H/P5Hv+O5xuBiAhSRSZKjH/ExjGZWA3Rij3+XloKM2EYBw6Hmn7og+BhFa7X4Z2VHMSHmr33JEYKX13XAo48zRltP4knxmtpmgZjDNXCUmlDmuUsqkUQXBywThiFSsfnXnQeHh4eAFguxX7bGCNgiFWYXkTMY4IurhzCvNBGkRqJR4ZxoGkOKOVDgTGb5oZSwo7I0mwCPScAafYs6GkvAD89s2qab3F+jMORERo/ywYryAgSggtz5Kgfpe3cvceHGEZjtMwfaQmzM0aVPMNZmk5z8AhmHZl05wUYE3K+8+PHcuLp9T+i9eF/r8cfzlR4YbGcJ/vzwDROxpeO4+L3KQo+X5TmgIK8Nt/omOhysnAeaUmx18sFT+I09AUPw0iWZXz++efiZqA8P3z9DU3TkqQGa4U6mmUJWd4z2pZ+GDEmD8JrLVobLi8vWCwXdF3Lh4/vuLu7p23ElcC6ga5rWVUVRVGIwvnlJc5bnh7uA/CQUhYFXVFID36esyhLsTLcbumDwmlZFFRlwd41EKqmUXk2jmFRFKR5RtO23N8/0HVyjqKSP05AQ9x8drsdwzDQdd3EGsiyjLIsg+qwp2sXIkCjFMvFgp/85Evev3vH/rBnt30mzVKMSSabxiLLSZOE2kHbdCik4tc03YySphgGy+HQUFWxCkYQGnQkaUaa5aA01WI5Uf+GYWB/2PP49MzoHJcXosQ+DAOHumZf1xS53B8V7nHf99IuoTWLUIlfLUt+8uUbrB3E5m23Y7ffTsBCPwy0wU3DAzZU8i4uNtzc3nJ1cY1JEh4fH3l8fgKUtD5kCUWZk2Yp1jnuHz2Hek9uUspyweX1Jfn+QNP21G3LGJS4R+tE76EXKiTeobXh4mKN1oYizynzjDx/hfIiHFmVOWW1EOt5pbi/v2dft2RZJi06+wPP2x1jtGUKvbhJEuZSVYX2l4xxtDxttxNFMc9yri4vWVQVIII+3lmauuZwEJbFfrfjUB9IEnkmkzRltVqyXFSkgUb/9PSEMYblYsF6taIqSpq24flZ+s/3+12YczmX169ZVCWr5RKNY/f0yNsffggifjsO+wNtO1ItVyJMWLc0w8jy4oKrN9f87Be/YL26YLvd8+3vvqPdN2zWGxIN7z58y6FrMTrl6vKGzcWKRbVAObh/f8+79z/wvJO5rDdgbY61CV030PfHSgBAmmdoBeMg7ARlBHgERD8C6a+LYj0gwlNpmrMKG3buh0/WwaZr0Wkh7U1aWq2MDvQ7Zr3QE8VZhMgSk5IO4kyyXK1QSmNdLbQ/5dH4IMIn1YA0TaUNVks/rFdIEqlDq1igVU8BXsASwmr/yZofExljDM6P2FEEs+w4gvJi3hP84RWyHsMY9CUco/U07QH78ZHV8pKyWnJ9+4a293z/ww98uH/ki88/5/XnP2G1vuQ//6f/yNe//TVff/0Nw9Dx059+wWq14OrymrvR8e033/Hw8MR333zLn/z8F/zJL37BL3/xC16/fs3/8r/8O77+5nf8m//53/LNdz/w1Vc/4+azL3n16g0fv/mWOthwdZ3oVqAhNQmJFhV6oxRlluHsyId37zjULVc3t6zWa968ec1qteL5ecvT0xOPj0+YJKMsFtzcVlRVS9cNOOtou5alrzBB8NLaEReCoaIQv/AsWHYKGOtAf7pFj86TBC2LLA/rjrWgFWmWkWSpJCQhaTSJASXOLsofK4JpZiY6bAjpJCHSp4F5TBbO9+mJqxIqTi8VCI7T5dOCw0tVcO/PLAVnr03v/ZFixDwxhSPr5vwzzxOP+d/nyfE5aDAHFOZU6/Mk+fya5uc7Tw7n1bRYKDivlgNTcjNnGwBY+2nS70UNLIAJCWmaTewk70FrcYCZgwzz8TuP5c6vJyZ13vvJdSBeS/ilcG72mNgaM0V687GI12Jm1z2NhdYQ2AInAIx1ExvifF7FxNNoPYGZznpcEIGU8wwiaSf3Q8/iRj0xA+b6F+fV//lcYPZ5c4bL/BrjMzJ956xtw87u+bEdxOMmfOEYB0eAae6gMK/6zyvn8U+SSP/4PI4eRxF3joAJ+lRLZ37PX5ojx3YVafWdil2zOaGUCsKwx4qvnyrRc1Dx6KAR2RtHQPvYhhDPLVaO5aRkzil12pId7/Gxtc8ExkY811ML2mlO69N27KjzFTWSvPeTDkVcb7quO+7VOth6B1AqXmme5zhfMe6kvVbudYJWRlp8vGMSscULCKCYgAoRxRdBTO8laY/MyDoU2ZTWZLloHFSLBSg47J5xg53uuXdHu8mmabi/v2cYBq6ub0nT4FBhNaMbp6KTOI44RIBSS6tlImKvCX7SVUsS0bEwJp2+LwrFOx8tVDuSJAs6doGlqfVxPjBnFMR5Jzf6nNUVwQOZHwKWzJmYLrKPrA/1GBcKNqJjc9y7hGkZmb2ivSBMp9j6cs5Yi3Nl/lzM1+Y/5Jh0i/53AC78QwDIP3T8o5gK5ycxBxReev14zBHBTzeFKNrzEtob33dETI89N84RJlUUiImfDW0rAnrWOuxoWa1WfPXVV7hh5PHDHfvdntFZRudJlSDYWZbjnDy8+8Oe5tBS1zXeQ5qlZLlhvVmSFz/h6uqKh4d73r39gb7vhUYebL+UkgqW85ZFWbHbbadN8fnpiTpUIpbL5bR57na7qTUhS1OSZJipzspCGQXg8jynG3o+fvzIbrefFrYsLDjzvq/obf78/Byo/nbSW4iovNE62Btm0/28vrrCjsM0lsMwsFwuwTMlFEJximwFQezquuZwOIRFPJ1YA0IbbvEOhtHSNC1t14FSQViwxTphmORFQZplPD8/s9vtJ2ZDnufkRcF4ODCMI0oPAWhyE+NguRQLtyRJWC5LqkVJWV5wOFRYJ9SxvJBxRnGCbiqtKMugxJ9mFHnGYlGR5xllWYTq4mJq3RiGQcTRdBQfOqolAySJIcvle8ZxpG0a8ixFeU/TNBR5zuXlFdVywCRCfcuzlKrIWZYlWZaSJEYEKJ+feX564mm7JUkyNhthvNRBr2GwovycBmp03JyMThhHx+PjM/VhF9Tp12w2GxaLBctqgdZwOBx4//BAU0tf3tAL4NK20irQdZ2wP7KMqixxzk7tMUM/kFayaSmE8vf0+MS7d295fH4gS1Nub19zfXM7OSSMQ8/dh/d89813fPjhO7wdKBKF9o4yz8Q95P1HRqUoNiuub275+S9+ztX1NR8/3PO3//E/83j3yKvLG4a65dfvvufXP/w9Vnk+e/MFt1e3VHlBX7c8PW357ddf88P7tygNbz57xXJVgBNbzkgzbRq5xiQRa9JxGBABMCX6CpNdk8GNA7GPDwJFL5N+xaoSEMd3n4IKkvRJS0KSJlPgo43BhWDIGINRCqWCkKwXVWeTpFNLlcOT9lKRMEaTGI21PW0I7IXKS6gE+JMkZV4xcpF/yDGQtfZ0s/M+iI4BJlG4UUSR3FSJknMkqG1LsJqgjcMYx6GpqeuOprPcPTwBd7x+/Rm3t2+4uL7l7YeP/N3f/R0Pj8/8yz83fPb6Db/65/8C5xy/+/o3fP31Nzjn+PmffMVquaFre5pDx8PdAx8/3PHh/R0fP97xL/7Fv+RPfv5z/vW//tf8+7/6K/7tv/33/Prrb7h7eOJPf/Urfv7lF/z0Zz9n9/jAdvvM4bCnaQ/0Q+yFFWqtDntS3wzUh4an/Z59W/Pq9s0kDlpVS5aLNd+/fcfjwzPPTweKoqIsKhaLHO8t2sjc8cQAFlAapQ0XqzV5XpBmqWivhKSheyHIGMaBXAvdOM3So9d8EAnVWjOGe5sGO0lpDXT48dgvboxYwcUkdLq37miZJwDradX50/34uEfPiwjzYP2lY5pvnL7/vJJ9/r0vVdXjcZ5onidE50f8nd8Hepwn2efJ98sAhwCLL33f+fXPEyZnT0GKOSgS70lMbGMAPPpTATpnj9bbAirI/i4B+dE60rpPmQXnidXvA2/idcbgfBqn2ZhMie+MGnw+5vOq35yuLxVMsc+Mr1trsYz4oAkyAWJn91obg7Z6dr/8LEk5Uuwn0ENrnAt6JCFx9d5PdPY58HM+N4ZRrMattZOLiFKB6h7PR+tpDY3XMgdn4n2fj4ENr7/EZplbms7Bsx9LauJ1xmsT4cDj58uYHV0T4vU75z+9Z34ev4drcg4XvkNpjfdW9I+0Dk5b8V7E8zm6WsT/KyVr46QzYe30epxHc9BjPk/l1p/mCzqwCOf36xQEPF7v72MMxQJcXE+j5gUwaXB5L+zgeMS25Hgu1klRqKwqETO2Urhompoir/DO4xOH5ngPk4mBEmP045yKIFwEB9pW9LbKEIsNY09RFpIvDD0oJaDO0IOX95VliR3GSaMszaUNIs9ykrSY7kUErD+Zc0oAJJ0lYmPqxmk8kiQLAI7clxh3yD2V50R5LYCfc3gDWgkzRhGq/SruG6dMkzmgFqe63D9LbGeKDBSUn3RN5Hn3U26CiiKtTOBDLEx7r6d5HpkXsZ1FmBDHNTfOq/8SMOGlhN17/98eTPBziePT46U9/g85/ihNhXPkfn4iEaF9iYp1rEQchbuiwNtp5SB4WPOp8NP8c7RWURxY8D0frS0Ji6HHej+ha1PvSyGfuVwuub654fb1G6niaE9dH2jqfdiEDOViiR0s799/4OHhga7tcNZRt3u2u3tubm64vb3lzZtXVFVB1zbUdU2eZ+iQVH/77bd477l9dc1yuWC9XqC1pm07tttn2rYOLQiwWi0R+7g+LGaW5bICLaBJFET5+NGy3R3o+57Hx0eaXuh7MbkdB8vY92RBOG69Xk/aCXVdT0jrkebm2W63tG3LZr2c7pssjIJExpaEKLIoKHSO1pqmaTkcDhMNK0kyhmEIlpkHlFIsFmbqD22alr479qtF9Hm/37PdbmmaJrSriBhk1Jq4v7/n6emJ592esqxYry8oiioIQbZTu0SaJuR5ynJZcXl5hR16nrePfNfVrFbSZrFeXwAi2FiWJdaOPD8/8/y8ndwyorXcfrfj8fGR9XrN7e1rbm5uRNFWCX14uaywzvHh7iOHeh+YHIam7WjefeTQiBbC7c01bSfCi23bkqWiFbFZrcVNAOkhtaOl7xqUh7IouLq6IssS6rql2x7oOmnNeXx8ph9Gnp/3bDYbtJbqeJpL1VJpTZpogk4Nu92OerfF2YEkMVxfX7JZrfnqJz8NvYCNgBWPj9zf39H3HW60FGXOze3V1PIybkf6TlgzdV3z+CibrLXiCiKKxyMPD4+AgBR912GUYr1e8/rNa7744qc44OH+ge+++57vvvkdz/cfSdOEssywQ0s/iorx/bbBK1hcXPD55TVf/exnrNZr9vs9/+bf/H/47d/+hp9+/iVJovj+29/xt7/5O3799jf87Bc/I/vyKzKToD18fP+e//Wv/orf/e53aGNYX4qI0Xq5RKHY73aIBWgb5pGhLJYk2uDUSNQtEQpcOgWHo7VYL/aMSZJSFiV5WaGTjNF5MpOQvEBlv7i4hMUC56DrO9IkI8tTjBaP8C7SK53FY8kTAz5ur8dgKCtyitIyWAH+sjwDb8BanBuDLsZItOqbB5+x7zQGbHMUXgcmw7ReA95bvA1rvJdqQ6wgGGMYrWPoOtzoQkVDQF6h0irwmrYbhP0yWO7v7vn2u/d8/tkXfPnlT3j1+jN22wO/+c1v2D7v+It/+ef86k//Gf/qL/+vGK35+rd/x/ffv0Urxc9+9lNW6wvqQ8duV5MYRd8N/C//87/l7//+N/z5v/yX/Pf//f+d//F/+B/5yU++4v/9P/1P/PVf/0f+v/+//5ntx3v+4pe/5LMvvuDm9Q1vf/iB+wcFjWcYew5NPQWwdhRL0XEccMPI3fCBh7tHyrLk6uqGz958weeff0lWVDj7W37969/yw9v3aJNydXXFmzev2KxXZFlC17WSfKQZRmmKomSxWk/BS9M1tF2LTsUu9aUjzbNpT+uHXqwB0zQwDaSSZNL82AYRAvbRBgvCWGVRSoK3GLw7OwlBzo9PCwUQk7P5/Ij7tOzBx6TtPDl9KVGNxzml9Pcd52DAefVoLtoY5+e8OnlM8E6Bj3kME/eoGMjP/e2PCcwp+yBJwjM8i1fmiU2kgs/fK8ldsIU0x8+LYEBqIngklX+UA+tAWXHUUSrsHiLCliYpSWiFcShESVWCbJBAmlC1nMdt8wRuPs7z643PRXQ7OLmfL8SB0bJyov6rIwtsft8jAHb8fGmvmovj4cROcQ58nNwvH6uNCUmSTeOsgl6BNRZhTtkTcCHGIPE85n/mSed8rjjncNYxDvK+qlqAluTvWGEOyek4gj3e7zifIqMjCYKxwzAIoNgPDKOd5nf83ggUxvfGOC5SwufP4RE0OYJiE4DlHDoxJ/NzoqNPbIdPAUPNUfhT9Mk8o7X4UKBKjIhMxuuI9y0m5efrwfF1EwSSmym2NCaZioOib9AFy+d0YgFYZ3Gjm8Rw5/tXTDDjuZ6CZ262x50LW9pprL2Xok/8f54XJKHVVik1gQcTK0EdW5ViS+Nuu8V5R5qKtbvzlr7tGLoeH/R4jCpJTNBOsYNYhhNd0RzjGNYWk5EEzayu7SirkqLIqesDbSdxSxVEm5XyrFYrnHcMvYhC4h0mkda3osjQGoah48OHd7x584Y0NTRNi0N04KRIJc+QPEueosjIsgRjhJ0rtQg3AWHz+EHGKYqjCpA0DmLjmqbSKhrnmXMejzjnxERb2myjEL+GqbXBhjkvehEy7pCkBpMYEm9ApaQIG7rvuwC2K8bRo1xkKUghUO5pXAMHvBV3r2HoZ3NIMY79dJ/nz8cn6+DsiL/yYwX2P+T4se/4Q45/DGjwDx1/tFDjj6H+8e+X0I5TNsLLlYHzIy74gvyr2WJ3pEsJehppY34SzxBEMVZr5Pfjgy+V6yW3r1/z81/+EpOmDF1LXe/Zbp+od3u60LfknLQYXF1d0TYtdhQAAhRPT08cDgeqqsSYJCjny0KfhRYG7z0fP36kH1qu1ivWaxHjiiIw84qE1mBMTLxFg0BpHXr2Ra9AAtkrrIPtdiu/E6tPWqpP+/4AzqFnm3cUQpwLQEb0LfZTJamhLPOwsGvySW9AFquiKCZatrOWtmnBQz/0PD4+YO1IUZRED+543k0jCb8dLYMeGMKme3Nzg0lSkjQVVoW1aGNomoa6aTBaT0hx7IHLS/HijYhjnANxEY/9ehE5btuGcRAK8vv7Ow6HiuVqxaKqWC5XbDYbqsUCrRRluSBJMx4fH8GLnWWe59je4L2maTrev//AcrlguV6TpGIR+vTwiEkTstSQpQmPd/e4tCJPCparJeXimizPSHMR8Pv48SPPz49kSS7CdK9fk5oEF6hkTddQH/biSaw1TXNgv7c8b/fsozNFmpLlOTawQ+pDQxFabopKNt7RC7jUNA2H/Y7t9ok8MVRlyeXFhqqsSJKEw2HP/f0dz89P1Ps9TSN2qqugvbGoSrTRE+BT1zXP213wUpeqx2Z1QVlK68THu3sWVUWSpDw9PTCOI5v1ii++/IzrmxuqasHhsKduWp4eH8P9lf5LjcWkGqNzxtHxtHuiGxyX19f82Z/9d/zzP/8XLJdLvv/mW/7DX/01+/2eLz57zaIs+Pbr3/K3f/O3fP3t11Q3S9arNZ+9fsOiyPnww/f8/X/+T7z95htc31Gt11xfbFgvVoz9yHa743CoiRZ72mhM0FEYe/GVJj6jOg1UZdEJcLPgriwrFtWaNC/wxD5iaSc5P9IsReU5ePFMT0JlUWtN17XSKz9bN02SSLKCxjpAKfpxwLUhaIVJvMkYhckysnGgaUZGO6Jngc6cKh6+4LgeK3UsEBCt/yAyMeK/o7CTABbSU9y1PV3b45zC1mIxqs2xOupQDKPj8XnL/f0TD0/P9O1I20jQc3t7w2effcZ+v+eH77/nr//Df8QOI1/95Ev+4l/+X3j16oZf/93f8vHDPcYYAeU2V3SN43DY0Xc9Xd1y13b8r+7f03cdP//FL7l59Yr/4f/5/+DNm9f8zd/8DW/fvcW1B7768gtev77l9vVrVhcr7u4+8PT8hPMWE4KiceyPOgcmoR9HGB1GJ9zfPbDbtVzePXF9c8MXX3zJbt9wd/cf6cc6iGgOjMMll1drVks9W49LilmQPIwSUJVlgcVTDy+zW/I8m4TRhnGkCmuetRaTiDCuClVDFW7nVNUL+2wEk2Jw5D2TeOvJ/u2FBXG6h3Py/xjI/75g5aXXfuxn56DCOSvgxwKrl8CKlwof5587j0l+7FzOP+v8d06q7LPPPP8Tf39OM59/z/y5PP+e+c+P56LRyp8kmaCO4pxKii8n1WZA+SOb4DSu+v1B6+nrEWg8rQTH8Tgfu/n1n1f25snncYwkoZhT0k/aJZz75HPxUvUkqMOnaTadmz+bB3Ju8fyO3xPjxPi5USgzju+89QV7tB1Mk4TRu+k9aVhnh2EIDlXuKJbLrF3CC1Icr20cZa2er9Pncye+dp4Ix9+dJ75zMGt6Ts/ujbNHavmRyp2cxKfzsYtFwXDqUzI9jGqqIM/Bu+Mclj0kjvs058OYxnGN+lwi8n1q63nC4Aj97y5UGOc6QUlyBEjjeR/H4VN2SDzXOYN3WpuHgbbtBDA0R3eQeetJjOkjU2GaK96FeaIm8dW+6+j7Dq3FjeFgDtK+kOSIIKJY21o7YEyCUlKoSYObD4il8xwE6/uetmuk9SG4KSRJQp7ltEa0wOzoGHoLyk3nLW0OooUV583o/Ml8id9j7RhyDk1RIkLVqbCUvXdBx8LMhE61zAcvLSeg8Tis7UNxJsF7NbUr+VCokNj+yLIBsSq3VgrT8YiAQN/38gy5Iysn3nePZ7ShABTE9U0S16Ajo13meWzjkpfmzifn+VpkLfxDx3HJVNPeSewxjf/8b3rMz+O/7vFHgwrwaZUg/nu+YczZCvPXXwoWjsdLr0mVa775yWvxc2Vzld+14IOHronUMBWq88fWirzIuLjY8OVPfkI/DDzc34k1jhYrI7sXpkM/DJg0YZ2tA1MgJcsShrFnv9/x9PTEw+M9eZaxXCxZrVZ47ymD4F2kR8XzjgtU13WTrWPcJMdxFLp9UYgQ4fOzIIFeHCy22ydZVIIWw3a7PQY73pMmOVWV4hyMQzd9buwJq6qK9XotKGcQJox2P2VZioOFMXg7oLQkycYoBtH0pcoLlmWF8vD4+EjXNHjr6bqGpmnDAiRiM+v1CqUMdd2y2+1p6oY8kxaUrhNQYXNxSRF0HOKfqu9Jnp/xTUPb97jtFrTm4uKC5XrNarNhu93LmFiHdeLVPmkj9OJwURUFdhh4OBxCQuDphgG3bxisZxgdSVZgvUabVJTUM0tRLig7uT+HuqVre9IkJU0yPJ7d/sD+ULPY16RZQpKlNHXNcrWizHNe394wNB19K9XhvMz5/IvPubi8IMlTtIGHh1d8//13HHZ10CcQFBxpU2P0lnzMGXoCg6OnbTvuH5/keoPA5jBarIW+G+j7gWqhJ4u5YRw4NAfsMNC1DX3XkiYJ60XFMrRtJGlCXe/Z7Z55fHjgsN+jFGRZytXFpbTBFILEt23Lfrdntz2wPzRst3v6YcChWCyXXFyIeOJut6WuW4bBkiQp/eBYrda8evOam5tLnLP88MMP3N090Pc9iRHtjqos0d6i3IgbBvaHhud9w4Di9s1n/LM//Wf8q7/8S958/jlff/1b/vrf/xXffPM7vvzsc17d3vD8+MzX3/yGD3c/oBPFVz/9ip//7Bd88fozvB357tvf8u3v/p7t9p6yqMhTRZmlYB2PD0/s65qu7QBFWeZUy4WIEY2Wru8Y7ID3Fu1DIKgV4+gmG6Y8z0iTnLKshMFjUpwXAFOAt09BBZMkmCzDKIMdBQhFa3GEDhU+pRSMUhVMslT0D6wXDQvnggCrTByhcsqmnySaLE0wWYLqJOhS2qBDj6NyTpqy58uuVjMmBFLl9g4fhLmsE/9wQvAXLdjGcZx6hIfB0XYj+520y4zekWcZWZ6hlLAU2rabWnWUl2BUejt7tHL87Kuf8fOf/ZTtwxPv377HDj3KOf7ZL3/BL3/5K5Ik4W/+01/z3fdvsQ6+eP0lq/UF1nm6p0dJKrzj7v07/qf7j3z929/wl3/5l/zyT3/FX/yLP2O9LPnbv/kbDg+PfPPdt+ybHZ+9ecNiVXF1fU1eFbRtTd+PdG1HZhUOHapvnnGwgMUmI2070Ae3h3F0XFxe8tXPfobznu+++5a2r3H7gWqRUXQpJk1J8py1MeRlMVW+QNOPlsFK0JNlGUXyKbtFmWOlcHSnSujee5TRwg4xM+X90FaTEOij3uMnRfFjP2tMVubJgA8b7SmDgJM9+qX2iPN9/7+kwnIeS8yPc0DhPP6YJ90vvecIoPx4NPUSCBGPecITxzoe57TxoAX2SQI6j43mnz9/b/yu+DuRyRfP7ZThEPrgtQLGcB7HRCcxKd7D6MfZ98QE0U2f91If/cux2elYORETmBK92D41nyvAlPyfX29MROdJ3UnlWKsJoInfOQcfnBV6eDxn6d0+tnDJc5FgjFgqOusCu/UUYLH2NGGdaym8BJCczA0tLIiJ+RPiy5hwzunXY0iGkiRBm6N6vZucHY7zzyQJXsn+ckzy9SfndP5MxPOOybOwGuQ+i1ZQAO/NEZSIz/n5fM2yY1I+JWknc9Uj+kFHxsM4RObb0apWrktN466U7GcKExaoM4HOQHEfBrFjno99PL84LmmeBGaQOQV7zuZxXNti/B0Z0/E7z9eHCC5572dAvH3xeZmzTuL8mGtrRAFQH2KHqqqww8DBjrSt6Hi50ZGahHydhRZu6EbR3UkDy8PaaLsY2hY5Xl+SJBzqPdvtM8vViooyXF9ClhVkWcPQp/gwdtrENRHRRXIugArS4jFnxuBPk+eu6/Dak+WpCI5GRl8oaERQJEkyVGhj0CoykFzIaUacD9oiKq4PSdD2iSBf1GQJD5o/sovk7xFjgjMHnzqgGCNxj0k0iTUMgxRArBUmujAtJKZDuQAshPYH5UN7ILM197h+xXl9CvC+vLf8l+x9/2c5/lGgwvkx39w/WXjPfi+irHO08qVjvljGB3L+PZGOLGhpvOFm2tiOFLnT740Wed47Vus1N7ev6AI9KElTqmqJtCi02GFA+pjl/ZvNmouLNdaNbLfPJInh6ek5bHDHfv9UmwnxXiwWXF1eURUp49CLTeA4slwsKYpcNrtA20sSw6KqhKYzDNRtSxNQzVjxv7y8IloiAnTDKEwGlQRF2QRnB4xmsmWMD3xEEJMkmRbmuNlYq1E2ijgmZIHGP45Ct00zQT2bphRQoetkAfKw2WymtoVzESGlFG1wcSiKQpIRoBx6kiGnP2EjpFxdiX98/DxQZFnOZrMhTTOUTnnebjnsD3jvKMqK1XLJcrmgrvfyHudo6prtdotzjrIqWK3WgIg3HQ4NWbZjtdqwWEgPYNM0wfZRbHe2z2IrVxQlq8Uy2C8a6rpmt9uTpgnVosRbS5YlXF9dsfzpT1hXC979cMfh0DAMPUWZc/vqmrws0AY2mxVpanj/9h22H3l8fGBvxMq0CUq/zlqGXqwbJT8I96zt6MeRLAtAStFjnSC+oBn6kbbvaNqGtm8Z+x47SrtDnudU5YI0FfeHp4cndtunySYV76mqkizNMIlYj223W7ne7Y6nx0eennd0/Yg2Kcu8ZLW+IEly6rqj7fqwSSqGpiPPNa9ff8bV1SVpqvj++x/44YfvxV2kbVkUBa9fvxamj/IUWUpiCnbbLXU/QlrwxVdf8Kf//M/4kz/5OWW14LtvvuXv//Pfsn144J///Jes10uGvufx4QPWtvzkZ19wc/uaX/2Lv+BPfvFLqrLi++++4enhI971ZIlH+w43tjTNnod7g/UKF1wXcA7lhB7nBqHNtW2Dc6P02JuAoHsllo94TBKsXbMSk0iyrwk9j2l+YjM2P3RgUkkSLEKPEx02SVCJwfuRvlN4ddzAxnEkzY59nSglNqHGoKy0Sllr6b3068bAaV6ZjNWNebI0X4tjJQolAlLSdzgwDNLTHD9rmJhIA1ppnIWuH3na7sTxZBzIs4yiKkjM/5+7/3yWJcm2/LCfi1CpjriqZFd3P9EASGCIgSJp/P/NYITgDAajXr9+XbquOCpVKBf8sN0jI/OeqhYzJMgJs1v31jmZIT3c91577bUKhnHkeOxQEcqiINTyneOxY/vwwE/fW242a26vN/zu7/+GP/zjH3h8fOLf/pt/S9/1/M3f/Jovv/gV0Xv+5f/2L3n79gNG1bx68UoYC/2QQFbHMDp0DLz9/hv+JY7Hhw/89m9+y6+/+IRX1xu+/fprfvzhe96+f89298SL1y94/fIlty9fEPw1jw9PPMUdzkOMmoimH6XVLAak4mNE68Q5zz/+4x9YbzZ89Zvf8M/+2X/F1c2Gr7/5GknehV7ddR2LxVKSuyAaNWUpgouNAn9wZDuuytbPrp/OO9C5EltMCU1VVdJmozJQMHumKlHnY65ACW01V2ggotU5HfqUsDzHDshr88fndzmW5j+fj6/nru1P7eev3eYV1j/ns/NtHodcVmsv9x1CwKhzan7+3HNJ4dm1yps2oTZKnxI2aTcSOrSOSalHCcVZaYXBJgHf1Dpg7LSfkM+TRCf2p7lkrhfwcSX6nIFyOYfFdB5nrRMXoNT87/n+5/oEuTV1fo8EoDgda6rYzxLsuftEPkdjNH4QAPi8VYGUpOZ7oSa9kHnP9fzacjvAGWjCCTRQShF9lHbFYcAHL61G6XzcrPqvtEKFefvuab/uwlJS1gTRY5orz+dxMAde5s/oEmDLrgT5XuTr1FpjlZ2YcEoplD3Favm7cFonTqDGPK5XTJaA+jTm83NUSk0aRfma58KS0z2IiYWXbJlz4u/SPcnA2nwcCOgwou05++4SFMjPKgMHuS1j3sJ0CVhm0DBrGJxaTs7nwam1ZnaMvL85E3m5XNK2bQLAFFVZEVbS8rzdbhmHET/uko5WRWkraU1xI4XNwoMxaSbE6b7MQcayLNjuPLvdlsNhz2q1OrW5aCk2uXFMbUAKH8aUd0jOoYKa8qKiqCYAsqpqRu+I8ZgKpAIIOKcZ3YC2WpyyEqjgw4ktJc8DMttRknJhJchzSu14wWNUxBbZflIYu5GY7qsUccbeTfsUHS+Jleq6ZmFObdAheKqqks95sWaW8SttmCH6xHjQROfRJr8HaVQnjFPmspNgPJDEKG1656IAFBdz2+V2YhrJO/Of8vYfFVTIE9vlQnJesTj//M/t4/Jn8tHTZCyfUdNgmX9GK4MycZoYZOGUxeCEgmZRkYApS169fi39pt6z2+/wIUwia6UxMljbA13XAp7FsqZpSlYrsW2xtsA7+X5+gQttzvxsu7bDKi82JtZK+0Anrg6yiAgsIr1PwywAcIxDj/Nekt5UHSwqSWBiBDdKUpwnWqV00gOwHI/HMx2Fsizp+/7MBmeqOmLxw4CIw9hkHShJVBZDiZyeQVbGDTGy2qxYLBb0vdhPysR96tEch5PgTdd19MPAMHps8cQxUeqttZNuRFXVxMjkwyvqszH1cEWOrdgvCnhhQZ1sOg+HA7unJ7qupSyk1WV9taFZrBjcyG67Y7vd8vand4yD5/HhEZRYfx4O+ylJEgqWoesczu1xAdbLJZtNSVbj1SYyDgOEwGq5oGlqCmMZh8jx+B3v3v5EUVkCI9e31zRNTQieuim5vrli+7Dl6fGRw07aUaKKVGWBNVrGwjBgrfReKyVI+9D1NA2UVcWrV6/wYyA4Sfx2uz3tcCTEQFmXLBYNWi1o6opFs6AyVtSCd1vqUtMsStbrNevViqoqMdoQQxCQgaR+fJQWkqIoWK1WKFNR1guuNhvquhbdg4eH1HsYWa2WvHz5kk8++ZTlcslut+X9++/5/ruv2T490lQlN9cbrlZLlnVBZRWjisSM8NuC5dULNtc3/Oq3f8tXv/4tVVny/bff8M0f/4n+2PL3v/ktn755w+P2nu8/vCWEkU8+e8WbN2/45LOv+Pv/7P/CcrXh8e4t93d3jGPPojL4QUTrrAkE19MdjzgMRbmgrAq0DRAiY9/jR6G9D64nRH8S24y5fzNQWjMF7YHI6D24kaosMKZAmDvjR8lXno9ylRolleMcvNV1DTEyjmIHOS1suUCU/pKgLKJCkMUwCUl6N+D6npg0ZcqykuB11gKWF8cMLs4ToAwqFFam2oj8vw+O4M4Dh67rOR7aBOYaxhAYA+y7nt12h06ip6LBInNWYQqsHtE6UpaFiJ0NLbunR777+p/4zW9+y1dffI5Vin/zb/4d79/fJQrqkd/97u/5/PMvGceR3//+D7x9e09RLLm6WolWSnAM7YFCi5iuG3va3RP/9A//mv74hFX/Ja9ef8rf/t1vWG+W/PD999w/fODu/o7RjVx311xfXXF1c8tydcXDwyMfPtzTDSMkC1AfA85FrNZy/hGeto/s9gc8gd/85jd88eXnrNYLnp4eOB62U3WsrhvKsmIcBtquQ2vLar3CltI+I/7esOu6Z9daHwImzeV1XcuzUKKjoo3Bx1RlmY2RabyQAn6hIEyJkgAT8zX359sMToBCDqguKtN/AjB4brssSvzcsedJ5Dyh+kWwQPHR+c2P8VxicZnwX57DWfLLebKjjEkVt3PhyueSwTnok/9WOleFDSidnptKWgoKEpCvtCIENQW2p4RPqn0TmJAUzlFKfvYz9wPOhQrnyeovj4eP783ZPMI5FX7+mctkeH4s5yQZmT/jzIaYP5v5GNbaELST9TCcizFKDBkSs8AQQ5w9o3h2/vN2gnnCkJPX+bXkudl4iynOE8t8LWYO8oSQ4ppzK80YT2CG0h+PkTw/55htfs8u72EuIoGIRM+BZdlXxM2r9XruKpKT7vHsmUusdWrzgRyHnx/7crsE2OafE6DoNI9YO2cHnbOdLt/zHO8WRYHR54DQODrEAjELLJ6DeZd/LkG0+TjIzJVLNsP82WW2rNY6iTC2U8JblmUClLPQoaVIQssK0braPu35MHxARYVGs1ivqMqKiOJwONL3IqpdVTXD0EvFfTw9PxEQrzi0HYf9nu6qS1phPjFWJKYWAciSrtvTHg9475LoNMmhYUQnLYsMLNR1Q1W1k/ucQpjTx+OBoiqwyqK1xeso+kNeNA+0zky4kFrGAaXQmcqVYooQIlFFTLQJSI3gAt6NhDASgp0l8uJmkrXn8vWXVTGNiRhDcrI4aX1lVp7WVlpHycwSL6zQ5AqRGUT5WLkdKb/LxpyP9fk8li7vZ8f/n1oD/1PY/oNAhT9n8vi5hejnFvBfOlaMlwu9mvrSnjun51Dy+YI5n1BW6zWfpomhHweIsFrUFIXlLgnv7HeO3U6o4qjA7e01IGhlUViauqLvhkRHViyqejre8XhkHHq6o2XR1JMAzH6/p+97sZyrKkIIyWEizvxehYJrjaZuKsbBsdvtRO3dhamNAaXo+5G+l3YGrZYUdlblmCHtc52FTJefaK/Jx6jvRXyxKIozoABkQVkuV4Swm0TtBjdMbhPHY8fT025CUqXHOk6LgPdeVNs7qbL62XllkaMMAOWXebcTK0JlNNvtnuOxnQCLEEQsKXjPolkwdN20+F5tNtze3lI1daoaBxSGYRh5enri++9/4N27D9MCkoGbKrkx1HVDPzj6wWG6ntVqxdX1NVebJUpF+u5IdJ6qKNBRaMVWa5aLBYvFkqfdE3/84z/x/u4tVzdrrq42XF1fUZWVCAE2FYedoutbdtsd9aIW+z8s2f4yBE9ZtpR1M43jkOjx69UGoyzHXcvT7mm6v0UpIp2rRYNJFFmVBJS6rqM9HljUBqWvuL295fr6mrIsGHsZw94JgBS8xxpDsVyyXC5wHrwqWa6uqMqS7XbL+7s7Hh6f8N6LW0lRcXP7grKs+Pqbb/m3//bf8O7d9xgVePP6lk/evObF9Zq6sBgVcEOH0RC0xkfFenPD68/WvHzzKZ98+SUxwtsPH3j79i3BOT7/9FM+ef2aw3bLYbtDRc9nn75mdbXmxcsXvHj5GdfXtxzbnof7Rw67LTGO1I3F6CVVvWBzdYutV3SjwY0wDDJ+DCPBO9CaSHI0wBOVtJ2s1ktKn5xRjEqK/UJb932P1mF670BNAckFM/tnt4lFoFUCP7PisaPvBXm32qK0wecgNEaGMStDi6VaSAi7PL8cUJ4omvndyeNpPm+f5mgv74tKCVMYcX4QiyYUSp2C9a7rxZIVRUTTDY7BebpBqnDHvqcsCxb1grpqUu+/pS41hbXURQW+JPiBw/aRh/sPXK03fP7Zpwz9wB/+8Z9oD0f++Mc/Eon8F//Ff8avvvoNtmj4h3//NfcPT4TgWS8brjbX7PF4r3BDz2rZUBSGSOTxw3v+/b/+1xyPB159+jmvP31Ds2pYv1tLC9DhwMPTls16w5df/IqXty+p6gUhGvpB2o2IDrQjIkwDugFblFRlxe6w5/e//z37w57/8r/6P/PFF59zdbXi3dsf8X4UC+GmISo4HI+0bU/UiqAiy+WC5XJBs2gY3UBo+2fGhwSAU7BsTsy8KXjRCXBPjaGRWeI4JREnFflcRZovw5fr5MdrbJzGePbm/rk1/XIflzHBaT+cfebZ40qM+tH6fnnMs/3P/v1cXPJL8cd5wPg80JDfnVwJ9vF5VsIljf7sT9rXnN13mczPK6EZ1NOayX3mVBE+sQDk/T6J2OVzmgfFcBJRnJTTOX9uec4Qe8IT82G+zc8773MCEWZzTN533s+8/SF/T8ZlmLQF5nT/3P+fvz9nR5bWChUeT4znFHfvnRSScnJ4RryI0/i7fOaTcGR6Z3Jc473HKHMGPMzvcf58CHIdMQESwzAwhFPSUhQFSmt8crUYxxGlhZkyp/TPK/H5eDlWynHe/B7mpGu5XEzV9lzZzoBiPt9cuZ8zRubjetqUAFtzkCjM2HU5Npnfk0sWwXPAk1Knc8rHFwLWx9oj83Gbn30wp8LhKQk89dsPw0hZKnL7h1KcjZ85aJXn1qIoGIaB3W6XWpMXH80f+b3I9zW3OuTf5WuxtqAsfap8pwJdjOKiBgxtz/Fw5PHxnqooQUWWmysRHjRadLEOBzabIrVV66TzlMEexXK5wEcRJjwejxPDY2pnKQqi1YRQ4H1Pq3IOdQKUJQbvCVHaB4ZhoCkklgUpNo0uMgZH33d0XSugRhpf+R6K/kOB1lLRl/dQoVGMPhAYMMYmACO/8w6jLdL+JxbaokeS3u/ZOpPnBOdH2u4IqknvkplafbJ4aX4fYgwYo1Ba2DsyrEwqVGbXnCidFsQJ7MrjKustnN6HPy9//XPA2P9Utr8YVLhcTOLFz4lR7GVmk9v85RP6yy9XIU5fPP3sNOlksCJXR04fz9SaPKHlSWe+aOb9ZyEVa8EHRWFLquoFm/UapRRXV1eUxjD0HdvtlsF72tExeFFR/e67Hzke9ixXS5xzVGVFXVUoYLvds316glVuhaiFxh8iu/2e42E/uSbkhCMj7N7JQuBd4OrKYrSVBEIpFinY7NqBrh/oe/GQdaNnGJwooyLouFhRWrQ6qQmLo4UsGpvNhqaRZLNOLRRCOetZrxaMB8fDww7nIqv1etKAkMVRU1UN6/WacXQcDke6vmffHid7xRgjfT+IJeEg3yvKChuD9AFrjS4s0QdMUXK9XnFzc4P3nvu7O56enmjbdpq8s3COoM0iYldYRX0j11EVJavVguVqwXKxICZwRitpmxgGx9P+DlNUgrrWDW8++YTles3QdYkO5TkejigtNOKyrkBB1/f0vSO7YPTDgPdZ+bcQOpRR1EngchikJWS5WvDm09dE7Xn34S0//fg97z8Yrq42fPnFF2yurrlaX7FcrOClwuiK5WpLjOJ6UZUF49BAjBwOh4m2fnW1QWnLMVk4RvZoZTnshZECsF6vE2BU4t1IN/Ty/QiFtVijWS4blJr3aqbFR0FRGHwAN470XY/zojBfFKLmf3PzEmNL9vsdP/z4Pd9++zUANzc3fP7551xdXfH0tOVf/It/xT/8+3/gx59+Akb+7u+/4s2nn3N9fQXR4x3048DxeEApjSkqbG25ff2Gz3/1K65uXhKU5o9//Jofvv4jY9dyvbni+vqa4/HA+7sPHI5H6uWCF29ecXV7w9X1DS9efoKPnoeHO+4e7+nciFeKslmxvrnl5YuXLJYb+jFwd3+gGwaGfs9haBnaLc6N0xTkfcBYgynMpLMwJWdJHFUbqc6HccCWGlMoUMIykIXPAR9rKkTnCc6jVCR4RwxgLJRWnOSz5VL+M46ecewxpEqVFhHISCSOjkhERTlXozXeJrofkosZYxIIkgMhEYHKVkx5nmRKcmIaz0mFevC4MRBdSABVatlwga4deHgQ55QQNUFZ/OCwWpTqQz/SdgOhG1FLma8qY6gXsvAPfQcoNBY3OPrDI93hkZsXr/ib336BUYF/+uMfOByPfHj/A1//0fI3f/NbvvzyEzSKP/zjP/H0eMeqfk1dV7ihIQbD2Hcs6gVVVWALTdceefvDdxJo+sjty5eUZcGbV69YrVY8PDzx7t077h8e8S7SdwO3Ny95+fIloHn37j2Pj4+SSGtFd9xzbHtWqw1FWdL1I3d3Ik764vYF6+WSq/U1pTbs2+NUiT52Hfv2SHRR1L9RROcZ+kFEXYuKpvl4idbGoLXQQlUK1q0tEFVrh1VKelATqBCV2GKe1uPca36itOce1ss1WNgLOcGagwh5LX6+0vfRWv7sptIbpmf7vmQ75rfw4txmyd/8b5WA0/yzU0J8+nxMP8j/Vh+lxpdbnJ0rEnROQnPSJ31KzlJRJQWfuf9c5tgMFujZ5yKEJCA4A4bm93Se+M37tKfkS4lTTE5Scqw0r6rOY6B57KUFnfroGCfBx3M2QIwBpS7GZLo903P7meeuZfGW85u+KM9i+oZketOfGANRa6zS098+PcfgTolbpuurGIlT4ejkrJCvI1P1p3ugDLmFVsLhc7G/efKilToxw/LvfcDFk0i0MQbPScOjmN33zBqRpG1EI626RVFSVlLhzhpXAuh7Qmp/yNeYE/f5uWUgYJ7MZ9AjAx9KCVNNzeJBN2upUEoJcymKHojVYheYdXrm91l7T5g94xBCAp7PtV3mve2XrT6XDiwiNgo5vpdrvqSTnwOM833Of6a1JobAkPKEnPAPw4DRsl5XZQmcgKHLfOUExpmp0BXTeMyAxSU4lnXKTqBMYguFE9ihVQMq4sYB74SJY5SlqRZcba4h6U70fc/hcMDWNYvC0ixq+mHgeBTL+M1mgzFZCyPmF4yybKhrsUocupGwjJNYpRShxNrU+xGtC4y2eDWmtSLPTWlNwKfx0mNHTVGIFkSMAfqIcooxOA6HFmNKyoIUo0eCVwnQM0BumUn3JGrCGBmco6oM1mqMiQKKhgEfNYUtMaZM49hLwTA4sIXESen9ygyQ/IyLwgINh8OBvpeY98QcyuuAxiQpD5mTAB8IPmnuMVt3VEyCoSoVgk+2mrlVKk9Zeew8u81+/vFH1MXovvzqLwAS/wHEh1/c7Z9cu39++8uZCsHneVcOzjOIe1okIhDiCfGMqY/ldJNOk6L8kR3qaGWhjp7gIyB9SKTAWymVPNwVkx+zlp5j8ZGP0wRFzJNPbodQ0+QskzCo5CKgtaGqC377t7/h5asX7Hc77u/vae7uMfWSYLbYZgO2B99xd/fA3Yd7NpsVzcsKoyKl1VSFpu+FTTCOjsVixdXVC6rSMnRPjGPHMOu3cv3A8dAyDo6yqAg+MgTHWLs0SRcp0a1ZLSWRf/fuPQ+PW4ZeKpkxaobO4/0oaPcoyVDbCY1/GAVlNcZSlhWrBIa4cUwMCUffHQGFMQ1FaXDhwKEdaft7xlF65W2hp75yeZ4nn97jsWMYHctloCwrQoSoNNqWGKVQWjO4QFEZlusVRT3QjSO2KLm6ueHlq1epGhrohgEfRM/AOcfoB9ABWyiur6/YbG5ExEnpzKKiKg1GMVlbZuSxH0aGMTCMI2McWK+jgCrLJVFFytLSLKV3+XgQrYRxkMlIR+nBqyqxtur6PfujYT1UPGyDgBhNzWqzZrlsCKmnrCwLSjS3xQ1FbShrw9sfFUPXoV2EMeAOA53uqStNUTasNgpdFOx2WwKBwTmauubqq9/gx56u6yhKCUB8BGU1brfj7sNbdvsOomhsLBYNy5WIfcbgGPuevu0Si6OS+6ST0JsfeNod6f7pa+7v71mvllOFXECvAWUUZVWhrUZZQ101aK14erjnhx+/4+7DT9S15c3r13z62SdcX92y3e75w+//wP/4P/5P/NMfvqMoC15/eoupGjyW/X6gP/YctjsO2x0xBrTVvHr9mt++/oxXn7xh8+Kabmj56bt3vP/xHWPXc3N9w2a94sPjA+/e/sjT9onV1YbV1TX1+obV7WuWN7d4W/D44S279gPRBpa3N6zULcvVks16TVOLiBHbHYsx4ILQ6o/7dxy3D4zjkJJxjbUli+WaZbOh1iVj74i5qldYesCWlcwjKHHoCyOEDqWt2KKFjujaj6ZT5SOhEyaOCoGyKCitQStROO66I217PPVQIt7Ow7BnHDuqqkZbI0JfwQuwaAqIJcakXscYRA8hRtBRdA9CIBDEM9vJHGCNRhWWIYYEFiQ7y0HatJTSFEWJjoZjOyb7r4H22KEwLJsNh23H036Pc/L+GG2gHyliYLO5xgexSg1dS1WXrBby3rnRsUyVIVsq3OgYBsfx8IGrdcXL2w2EV3i35d27dygzcHf3DYXt+c9/9zv+5ssrSv+SH378iXZ3z/XVDZv1ht1+hzaRYYwUhdBKV4sFwY0MxwM/fvsdQzewWq1ElVuXvH7xmlWz4t27d3z4cM/vd3/g009bXr58yc3NFWiDKkq2TzsObUfnAvtuoHWP1FVNjJrl8hqtDE8PW+7fPXJzC1pZVvUV1bLBliXHvsMFCdyauqQqLH4YaZ0jxEi9WlDWy2eX4aIoMLZA+udFWDigRLDMFmhtJdhM1RijFMQAwWOSQFuf1nFTVBJEKIULoNRJ7TpTQScNpBwGxJxoKwgRxfOVbTiv2Oefn4IWQ1IDJUaVEjzIom4n0OAUdOQWkrzPLMY8rwqfUdYnoCEVNEJIAdUptXV+3i9/slJFutol2Iy5KDEHTkigwpja88QWMpqCIGF6ApGyAKuwiNJFieApAi6EELH2/P7N7+H83s4rtoqIwpKZQ5mmfVnBlus7WYBqkN7m2TMiRvw4UiZV+Bys5wSxMBajFIMbJpA763FExKseJUCAUiq7WKKi8JdMpswHEX4metGCT0JwSiupRupUQVWSBEUfBHRJ91RFIAEJbnTgA1ZJ4h+cJ4aTdkJ2ERCgRUTYhqGf2jhzcg4k9yVH4GS9mEeKisjYSUBwdF7unZlXzUeilvewKMQhKLdn9sNA27V4L1o7Js2nZVlKMck7vBdrxDEIJduFU8Kbk+8QRDciJ0reS3KqVE7gpN9cFPh1SgwdReGnVjuhsXusPncymEAfpbBG2gS10gIwpOt3jOgo+8ogi07xewwj3sv7G2OcdBNyIj6fB/K9PSsAGkNpSkyy93PO4XzEZoAtyhoXE0hT5OKZNBthtBXGYQjUVSUAeERAatVRlxW2qGQcKgUkTbDUjnKeG2QnOXEByyDN8ZjboElODtX0nnovvx+GgRDCxIgIKJQp0GmOKwqDdzCOMu8ZW1Etlix9updG03UtxWEv1ujLNTEG7u7uOByfsAU0ywXLzZLjUdENgxQGTMGiWRODQmPojwN2aWnK+hRHyJQkYIPOLlKaoqxwYcQD1iCsWwZ8hOA1WhVoFSltiYqagRHGnuAVQxforWO5rKhrYXeM44hykapaUtUlMcj90aqkqTeowTD2A1pFqqoEJMfwfsSs1lRlwTBoYlCEYCAoYV1aLbGo1shwFhFx44Q5qI3GlpZuaHHDSK0XFGVJs1pOLAzvPcYqolYUhUX5yDCJODqsFXZIbpOSceqI0ad5Jab541Rel3fGYOIzCfkEus/ZeB8X0P/SLcaYX/m/8HsXx/+PuP1H1VSA84UwcxpOLINLvYX5nTxVDWQBz+0OUcSHCGQFUglyknBMqlxDCnRmk2KmBz63SOcF2Vqd/L3zzwzL5QJjNGVVoq1hGN0kTPf4+ETXHnDtjuPTwOgGiqKS9oW6ok4L9jg6tk97Docj4+ApX9UsVytWC4NSslB3fU97bBn8gFJCHzZaVGyVkiqgtQIolInGo5SiacTBoe1G3HhE61PLiegqhCnhFzsa8C73rQniJtoH0q/v3CjtG03DODqGfqRpFlhrOByyNsLI4XCgqku22x0xKLwLPG33HI5HRi/K8iGQLAYF4XOJYbBar4mJRREVoBX1ooHBcmx73r57x36/p0hUtcVywXLRMAzSdtF1HaSeqLquubm6oqwK3HgSEnTeMzpP1/W0bUvbthgjVHxbFFilCaMEfcM44sPIbr/DOakuX99cU9c1VV1xPHapT1VRUxHSYuG8eNgOQ09Tlwx9R1UVGKNkvGiNcyMuBGxhcN5jrGa1WqE/+QQVI3VVYW3J0HX0vaNulmhr2e4PPDw88Ph0TwyBuir57M0bXr26YlFXODfQtp24FPQDRmmqokT0OlpQlqqupEJii2Tv1zGOA03TsF4K0OAGEczsepkg9wfprfuxqnh1e02TjrXf77m6WvPqzWtuXrzg5euXFHWJGwJ37/fc3b1nt9vy4vaGzz7/lE8+eU1Zlrx9+55vvv4j337zDcFHbq5vhC6Jpj10vH37gbqoOG73/PTDjzzeP1IWll//+te8fPUpL19/StUs2O/3bHd7Hu7v8OPIerVmsWw4Hvd8/+MPvH//FlsWrI2hqBqq5Yrl+pqibKR157jDFpoXr17wQilQRiz8qppIYOx7qsaxHEf69oCKIyo6ikJB1CnJkX75pq5YLhYUpRXxz7FHG8NytWS1XqGUISoJ5BSR4AzeaWnQio5x6Ajjx6BCclqCIHOfQgLC0HuGsWdM+iZ5DhWKsztV5nSPCUL38ymICyFXLSURymucUiolcKd5VpTSJVgkzYnSOiGBmw+BfhhSxUUS/XGUXt2+kzlhvzsmUK9htVrSDz3HwwGT++wrGYulUVSLBXFZ490AMWBI1QVrIQaqxlDVFu8jbduhcLTHLUWpWa8qPv/8FWUJbXckRs/Q7/n2mz/w2cs3fPn5K8rS8MMPbxnGjqZZCLhnLVqLro4bImWZ9CqMwcWQqK0jCqmwNcslm82GxWKJ0QU//PADf/zjHzkcDnz62ee8ePmCxXLNDz+9pf3uOwmEq4rdbs/h0FLXFdYYyqKkLqUd7O79HePQ8+rNG16uN2A1+8TEaupG5vyQkq8UwI/jSOc/bn/IyVDWxMjVwewKoUiZXF7rZuvuae09rYHnCevHEcrPVy3mn/3Lo6KUzl7ENlIdyueZE6fz88m06FOCPa96XlZ2Lv//kqZ+fqxzdoMiV97jFGecV0wlRsm02anIYfRU+Zu3Plye0xk4Mmtfea46dXmN8wIOs8rqpQDi5bXm42WI6PJ+XB7/sioc4okKf/m5yz/TuStxcZAsOLEilEoJa0hibVIE8up0XsFLQUkwhPS9BIi4fA+CiDeCtIYp4lTNzOeYWylmdwA4Ufu9F9s/58cJmFLzaweiPzHG8u/znuZtHvkZXAJsmWWQgRirJaZzzk+x0nwfSiuiP+/bvwSVSMeeO4zlfczZKTmpn4+xeQU9fy4zMqbz5+Jd8c8zUQRwS/Z8ic1yOZ7y/5/dw/kY0Qm8UBCjxZjTOFPqZI2e///Uune6D9nRZALR4pwppNO9GGeMzCLZxodUGDuePcs5q+WkyXE+bpQS3YTcrns4iAh7ZiNLC2J2RUnMGBRFUabxE1O7hQBMxKSZoURfre/7pLkGTVMzjo62aymqkrKspGW36+iHMWkmFKAUZVFNvx9HsY4/s8EOkcIWuKKS52cMdZnbJSTGNUbaZo09d2QxxlJVFm0tPr1fx2OLMZa6zomzgEDOjxinJ0aYQtoPCtsQ49wxIlKUonPi3EhhHdlmPEaJO7SWmCw/gyzsWVWlPI/gpkQ/O++F4BidpUhzs006dMEHnBsIcaQoDFVVMo4iYDkf4qd3Lk7ME6Xi2Xx+Od89tz3/+xMo8dduv8Rk+A9hHPy1218FKlzS4uY/vwQVIh/PQaeXdvZDFdN9VYSYgl+JfiFKQEsi8WZkfAos8k1N/z4LDtLEeLrxYslyLpoEkFkUsjtJXivpxS9rlssVb9684e7unt12y+O773n7vWa33YqFXL2kboRe5p1oCmgt4oiH4556V1PVhtcv1yyXMtkcDkce7h/pjIhxaa1ZLJMY3yAVRGvFzSGqIDTx9kBZiPDL1dUVgjo/pesmIdMnmyYREPOTVsBy0SSV+iqh3PJCr9fLNDEKrVmUygVZRDFpJQgdKfL4tGMYEp05qskHO0/CzvupTwkFZZWpTKJ+HmOkamqc83Rdx/F45PHxkSJRmpbLJVfXVxitubm5Sa0QnuVyKQuzlZ5yF0bxjFca5yPtdpdaNQYReVKC9puYbG98oB86+qFF6UztFhBIBH9KqkpABXExkD60qiy5vb1lHphorWka6VV0zhNDZLla4r3jw8MD79/f0/WD9OcDi2aJ0bI/5wKjc+yPe8LDIz5G2l60DrpOnDrcOLJtdiyamqFuiMkT17tA8CJY6RJYZI2lKGtR0w+B3XbLOA70fQsxcHt7w83NDUVRsH18QKptfhJ6GxN665wIfg7DyH5/IBJZrtfUTcOrV69xwfPD01v2ux0a+OzNJ3z5qy/4/PNPGceBd+/e8eP3P/Dh3Xv6rmO1WNCUC7S2FI0CH9lv9/Sm5+HDPd988y1t2/LlF1/yxVdf8bd//3fcvrpl9AM//fAjP/30E+NxZNmsWK1EBPT9u/fs93vKsuLl65es1mvqqqFpFiKUpDR+9BTWYLWofrsg4KSKnhBG3OhoDwfGXhgc3jtUDFRlQWmWhCYlEcpgTElR1fR9z/3DA9u9jLGqqRn9NSEGqrrGJ2bMcrmgLAzBGxwBPyTbx2H8eDI1SYhNZW9kUQx3Thb1YRRBJqmh5UTxnOF1NudGoQV7pVJFJ07BsUqwrQCxCnGGlO/2XT/tK3iPd44hUXFFKFT0PbquxyWl80N6Zw/7A94FVquN6I1cLbEmTtW9pjbJXSZQVpq6qnGjpR86aU+yOlH6FVUtNEuFAKnD4PBuYOw7rjYbPvvkNVVl+fDhfaKaKva7LbuqYdUsefX6JaPz7PdHYnRsNksJJMeR4Hpc8BRRnqmpK2kbOuwYBgEhlNKMW6lIrddrPvn0Ddoovvn6O77//nv27ZHXbz5ludzw6tVL6rrin77+lq+/+Ta1zCiUqqiqgrqpsdbIe9h1yc1lQMQvK5qFsGWmRDAB5GVZYqxhdI4+Dh8NGZWA4aosz5IUZSQol5aF8+98lIiq0xo4d1TK699z6/mfu10m53/tdr6fU3KWW3Uuk9fLuOS59+O55P4yGZufd8wch9k+59+VLZDFR0/MSTv9+1IYLn933nKQfzenr8/PZ64n8HGcFZM96Pn5+YuffQQACOf52XN6DlSY73eeeF2Op8tnI8ndKe6bJ4fPaTDMn0sMp1aSqbf/Z8CPU7U4pB7/07V9DCrEWTzjJlDhrD1EqdP7EcGHCwcIrRMonOn6MTkYmFMclBwMLlsXjDEYZScmiEt/53tZ1zUo0CnRnzsJzAGK+T24bNmYPzcR6DVnPebzcZfvw5zdImPkNC4y6GCYCXny8dwS46lgOP/ZpW7G5XObj9WJIXLx3uXnMwdtYtInyG0ep2t2KITJZczc0UKO6YJnrp1QVdXU5jvXl5iPbzNZ1Mez55U/K8wENbWxZCBnvbJTxVtYFh5bGIpigXfj2dobfdKyCoGu77CHA0qp1HK84Xg80nadWIgvJG5n+5TWWItO62d+llIMkOJhqYvZmA/CXC6EoaCVmdaTcYyAaFKEIELwWicLRaSNQWuFtiUuBo7tyDB0dN3cKUSq+86N03uktU56P7KGoSJddyAEJ+2JViXReS/OErqkKEVzwXufXBmSsGMMgEli8hVd36Z3jQlsmMCz4PFBpZxRAGAfJOb3AYwpk5MS4AK5DWc+n57No8+sr/L3eXvZ5Xd/cYvxr4IWfm59fg5Mnv32r9rnn7P95aDCM5P48x+LGSNI25wtMOtfmvrqTrSQKGQhcuIjvTku+axnBd28n1klY6okXFp3fCy0JP9O6LuOJ19pnxcWWZTKsqB6ccNqveL169fc3d3z/v173q5qVk3Nh3fvCFFoN1Kp97gQ0bZgvVmmnmjoh5anpwc2m4LFSlgLVVVjtKU9ClW/aURopO/EPrIfBEGr6wXKLBmfHMfjnpaOqm7YbFaUZYFzjnboGZ0TP1ZridHQLGqWy4a+F2eFvm85tkcRVUz0rBACh8MBpaQPf7FYyP7aA4fDPjExCuq6SbY4Ujl7fNyy3x2xtqSul+z2O3mZraGqF1S1gBbH9pgAjU5UyUOk6wfarqdoOyKKvh9Sy0ZgCD2u9kmboWa1XKFUnFoatFKMgyQN2cWiH7KyvsL5QFU3VM1C9CacZxgdzh8nut6QNBHK5G8sk1+gPXbopUmUtoK+l3aZqipZr5bc3NywWGQ1XUdVFlRVjbRYCItgsVgQgqdrO96//yBMDWOEfhyCWEPG5NucErq269gfjnSDS8FCyWpVsVouKcuKh4dH3vfv5JhVJWKNZqa/4XMVQ8Z/27bsto+irxA9y0XN1XqNH0UtuOs6iHECl+qmYbNeMw4DhTEobbBFTVUtOCmLG47HnsftI+/evgdv+Oyzz3jz5jUvX90Sgufbb7/m97//Pd999yNd17Farahr6LsxAVwGqyPDsWM/7Hj/4T29d3zy+Rf8s//2n/PP//v/ji9//Rv2+yd+/P4nvvn6a562j9xcX1OUhrZrufvwjuPhOGlGNMtF0gkoWS6WxKjYbXfsd1t0jIxDz+HYiRie0izqmqKq6I/i8jH2HUPX0+13FEZRbzaAgCp9PzA6z+hGRh84HFseH7ccjgdCDKzWa1RqFckBiVIGFW5Z1DXBGpw/9bCa5xYbbQhGT/NgkEkI5x0uSCtNCF4sl4wsisYK4Vk0Lmya66SvFSRg8QE0Or0X+bgRrSJRSTVYegKFzXBsuymjjMmyqu87hkFcaGxyBHHDIIygsaNvDxyPO5nzxoH9bqSwgaauKcyCcRhTAljRt5r2eCTGAWtLSltSFKeA05hIVVlhiRCwymCbirIoBUBzA33XslwteXV7C8FxbA9SJUxA4d39B65ubvnss9fc3T9wPHYUZQFEjAU/BAgOHwPDOGA02KZAEcX2tS5pmhXDMHJ//4H9fsvV9Q2b6ys+dZ7379/z9PTIbn9ktdrwyaefi/MKIrgYEZDPFiIytV4v0AaGoUNpxWa5QSlR8l4YQ1PXYj2Y6dAojDbUdY0qC9zQ4d3HOhxFKcBndnqYr7l5jVNKETglaM8lqpcJ73wf86riab38+WrMzwVgf+02T54u/56fi/z8dL6S3IeU4J/W/3nMcXl+OfF9rk3j8juXoMJl4p+Tp6yfIOf0/D2+PJfnAIP5cfOzmCe+ucAyByPm5zivBv/cM5rvf55kXn5uqjBH99E15HO5rN5N5xEDcaYPczk+8j26BFUyk4qUuEvbFsR5PDfbVY4vL0GkbIV3mQyft3dcPPsYJ3vIDIpMrIbZNYSLpDvHpCF4ur5PLgSnNp3gI8FHIqfe8KqqJpX5U+JsRXRyppeQHb7ytV2KKp70s7JVYLZtPDmT5O9mUUU4B4rmNoRh9r18T03804DhXG/gcnxc6inMx0tu5ZoXEE/jE2IUm0vpixewwI35uZ8Aicw+ICamQPBTgi/aAubsfcnWvE0jQG8ufM2BGgCjjbSFhDD97caB/SjMO4mha7SKPDwc6PoeawqsLahKAZmVQlokU3KqEjukKApi3aRnOEIIdH0PqeXl6tqmmKqeimD5muqqoesGscCMwoIZnZO7aC3KGNzQwZjSJ61lbCuFLixlNESkzUChUbqgLGUMD84Ruk7Evo20TKSHJ60aQawgZWwODEMnbZI6s2QyIFaKSGJmnyuNNSXWjIQ4TvFrFoUex5EiFRyMBVucXP58YhSB2DmfXLRO77+0yQnQhBLNhhAkN8zdL0opiNku8mR5mt8zpXKrURqHWp25Jil1vg6A5rm58fx1eT5vlpLPX7b9EgzxHwPY/2u2v46pMDU2PL8YnpBKdfZ3puMmbH36/sWqAImYF4mEOBISoHACC2RCDiEH1Gp2jBwUqdnnn0HOp+PKhDMfPNPupu+lyTcKArndSrDZFGL/9e7tT3SdQ+ueEDzHY4dznqKoKJfFVMWvm3KqyldVRWlLFosFIIlu09Qi0JMWxq4Xyr/Ho1OPj6CIA2Y02KKgWdS8eHHNIdlGDoOjriUZbxpxFxAUsGJ0AlZst1uh+VfV5EJxOByxVsADOfaBfuiQyT0kR4ZCRN2UTDzeRym0Kml7cD6ig/S5vXjxkqIqeXx8TH1gLUUpqrgRBJlv2wTEyMscINHEZlQ4xFLy6elJ1GxtQVPXQvVNQmVSVT8mMKBkuVpRVzVKGXa7HQ8PD3SdKOFWTYO1kowtV01aQF1aoMyEWktiv8bakuWiokmK7YvFIqn7SiV3u90CgWXTJDeK9zg3stsfRO9BCe3aS0MZhRWle5CFbLVcUlW1MC22e7z3rNcbXr54wc31FWEcub+/o227hMYHfFTYspTJNYid3+PjE9ociPEWY8VtZL/fYrSiqQrGYeDp6WnSwBBauEEbiykKCmvFRvLY0kYorKEoG5bLhvXmmuOx4/e//0f2+wMhBP7uN78TB4v0jN++/Ymvv/4j799/oO87xrEXdkJhGAeEEYKWyvBxz4e7Ow59x8s3r/lv/vv/gf/h//Y/8NVvf0PUiq+//Z5//S//dx7v71muFjRVwzh23N8/0LZHrq+kIt62Le/evuPm5oa6qqmKkv12yw8/vmX3dA+uI3rREwlRUdUNFhGza/cHjsc93fHI2LX4caAqLGVVEIKnbXseHx/ZH46ABm2JiI3SOAyMPvtTw9i1lFUpfavWsigL2kVDCCMYcRyISp8Bsqe5VCYbCV5DEs8KSbk8tTAQQEXp3TVSIfBqVi1IveRqrkicgmKtlGibxJCYCkxzcWYkhBCmPsPktTQt6uM4Qjj5sE/BlhOgtyg0dWnodUi/31PXlrqxEEeUlv5RayqUchijMCZQGENV10lAqyfGEa0N1hSodJ+sUZS2YHRyfoeDw1pomgUvX9yw3xdy3qPDDyP90NL3B9aba169esHT047D4SCVf1MQbCQ4qWw55xiCp9Dyzo/O0bYtVVWxXC5QSnH/8MjucGC9ueLV61dcXV/x009v+ente3788Uc+3D3w6aef8snnn/Nf/9f/jO++/4Hvv/+Btj1gC3Hq0RpGN1AWBc2ioarrNKd1kKidVVFiI+DluegU8eTk9HKT9ikrwnGzhJtZcn0ZbMzX5nNmwokinxN0GdfniSmcqod/zvZzCfTFp577IjnoOk/g5/vM3z0HFHJCP9dNyltOJk77OxdD/NmKVA78L0CBqQI2218+jiSyH7cA/Kl7dB6cnhLiedwyf44TmKE02jJVTiexumcAivlxLyvH8+NegktnCXg4VR7ncVXe5+XxpuTMZQr4uRXnvKo+T25PJyZxwSWLYgJxTLL0zW0ViTECJ3aAgAGnRFcrfSY2mBMGzQk8IZy3mEysgnmFGgEVTiCIFDKUCqk405FdKQpVyrWEVGkNYUqGSq1xSRBwTOyGSMQkVy4zS4LzvZvfh3nLS65Ez6vt1gqtfRiG6XN5nMz3lZ/VOSB3Gu/zOWICBi72J+yB55kKl+0589/JM5PiYgjn4zQ/649BToPSHh2zI4k6n9+COrP1zLoOpVKiZTHTYMnxXwZb5u9nBmO891IYUiSAwE5rpbTqRmx7sj40Wtb93W5HWMB6s5T1po+0bcs4jtR1JcLlWot2lTGMY7J+HYTx0Hc9fddPLRVVVeFCmNasZrFgGEf2+z1uHDGlxafzahYVdVMzOrGqLworLd9JZ0lYgtLmDVkHr8DWEuf2fYsbPdFGlNYYDVGFKYsLYZzuV4iBfmjP5gcBtLIWwWn8kxL1oihJCi9SQInCcJBnb4RZqQPWKsbxJIybn4m1BqUlHrJWExEhSj+KzpQMtzDtN8aQ2jlIjlB6Ap1sYSYAIAPRIWQQQiUHF0VmeF6O4/z/z205d30eOvjrmQH/v7b9FaDCjNqU/hsSMhSnfsgMOuQ+xFyVDRA9xJCEXeKUv6flLHdZEgn44ME7CAERgorgU6AdZCCJyGJC2VKFIk8u8hD1GZqt4syWKEhPsY8JSSOjp4JAWatT5UOJAqkfCFFE+Daba0KzwBQVwzjy4cM7Hp52IoIVBRYxWsSZFMkjVWu6ruP+XlTcl8vlNNHv9/sZugtlVdD1LdvdjkN7oKwrTGETnSkyjD3D1mGMLDrL5ZLD8cjT044QHMulMBli9IToaMaK0lusOdlBWWtZrdb03cDhcOBwONI0NdYqFsusFDygtWF0nt3hiFaWqmooqoayGjkeO0FNUwWhSwrv2hSslhuOx44QoesHxtGDkQTNFBnRF2oSgNEanShLXddx//BA10m19P7+gb7vWC6WWGOoWXJoBaB52u047A+UZcNGW5yPoA110+BjYHfY03YdYRyomlr6zqxNoIpFqTjZvJ2ocMKWsFYsQJumFpuqNJFl8SWlNG3b4YaBrjsm0KenG8ZE2QpE7yjSglVaWVTreiHXrzT745Fj11HXkvxsNhuU0myTXeJu90RpLJuNaD64IEKWbdvx+LTl6WkngEtZMfQdjRZEXESxZGE5Hg+p9cJwfXXF9bVUTY99x9APBBdQURDxvu9xRcnNzTW3t9dYU/PDtz+yP+5YbVZ88uYTrq+v6fuOb7/9mrdvf+R4FEBktVpireHt2w/y7H1Mi5UACiYqvHN453j9+hP++X/33/J//X/83/n1r3/Nw37HN3/4A7//d//Ah5/es14uuNlcE2Pg6eGJ42E32XkG79kfDuz3B371q1+zWV+zfdzx49u3vHv3nsP+EdfvsUZhrIB/uq4IbqDvHF3bMvY9Y3cU1kpZiMXeOHLsOgHpWqHT1XU9gTiSrvlENRS7wmPwYisaI2qxoOuPPD7eUbbCAtFlQYgK13UfzaY+OEQyMQVziU0QoogGRQLGkATcgCQaJ/PUKdjLgRmAjumPkhYIQsBPPuDIXJyty/oBN46in5BUx3PUGL0E1kOig4qaslBkDSIuWJgNkcBQWYa+R2sFcUArqKvUBxsChYXNuk7gnUarSFEUhEJDHJOatkMpS2mToK7z2EJjKwthTGDPHmM0TV0SfUVwI8pqjBK7p/1hh9KaxXLF6qpBWZJwmyUaRTQ6MT8cLoEpVaVEnDRIm8pyueb29hYfIh8eHri7u4MotsOv3rxBm4IffviJt+/uRIw3BD777HO++OILsSC++8DQd4zDgC8lYHPuZM1qrU1U6pHSCu221Ibh2NH3owT+wRMIGFN+NGaKRLF1zoE+UVaVEWppCNISFdVJiE6e/cdK7B/3an9sZ/hRkvcXbJdV7/NfngoTpy2elXUkOE8fTv9/mZTMjzU/3iWw8FwS/3OV+/NzPj/HP5WsXx7nuXswT5gu1f3zz+cMiMvrPfv7AnyYO0Q8xzyY7lW63ZdARf79vBVh3pcfopto9JegycQEiOfJqPeie6C0wiS7Xe99ckqQIlJQELUE7RO4lUU8FUSVy01p0xoVT5V1nwAFoog9ZgZfThZzoiKUdgFq83iS90LYPblKP59nnxsnkF0dpIillCEGYabFSeQvt0tobGBy6MpV0flzz3T1HP/4IaB8Flc811bICfK8ZSFfx4nVcIpVylLA8qyIr/WJHn455s5aHaxFhfDRWJ4zezKocD7PnL+H8/Oej6fT5zO7x3z03uZzzce8BPdMqvTP2RTWFFAohmE8Y3Pkc9PmHHi7fE+yk8dZrhCyjoadri/Pp1UlYreZBZzBiRhjcmhzuLFn7As05+MnayaUZUmZCn0CNpVT0aGqxImsbVvKshJwOtlkKmUoa9F1G4aBGFSyKIXR9ZTeUtc13jv2e2nRtMYISIBGGzmG1gWCzYmzQVFYovXpPEX4VAAWNzF/ctFERkFIwF3A+QJtKrTJyfnpj9xzlYAGsEWBUobRdRNgIGMgAD7dA4fSUXK+KM9Qcs/UuupOuilaq4nF4n3AeWFtWsvUVoIPSYzRSNEmXYO8qzGBWufaPcJIvwS8/7x18XJteHaLP887+LnvSVPrL7MVfmaP/Nyp/LVrfd7+clBhQnFOKsKXi+z5BJx/J0KL8jOQ1Wz6n7zTNDTls/NKndBYFCE6VMjKrUKX0olCJDY/ad9kOtSp+pN7CGHWB6giMAtSgpwzud9wRneBQF2X3NxsOFrN2PagFPvDnoenJ3b3e4rSUhYWa0qIfhLLy1ScsjCTiOBqtaauK8Zekvo8Ga2WKxaLpQiytD3t4UjpRqqmmSY57530W7uI1hZbGpqFVMtVYl2s1yuZMNSJ3maNmURliqKAEGmaRhDyYaBtW66v1yyWG8qyY7vdyWruI25s6fo9CweLxYrlcs3D047DsaWqK3SUinTXdbRdR9WIDY60H3j6cZyoacYIy8CNIyGMiPK1QSN08u12hxtG+qTKLpNeQo+VIvjA4+6Jp6cn+l6eQySKP28rtpC5B66qKrqyE4TSmIQwyyJkrWG5XHJ9fcVisThDrmNK7Pq+oygMRV0wJjTYGENhZLLuuo6nxyfKyiYafMex6wDD6ANWC9V52TQYrVBIq0tZVfgIx7ZlSPfm6mqN95737z/w+HDPYfuENYZf/+pLbm9vKcuStpP9Pzw88v7ujv3hiDGG5WKBsRJYFIWINvpR0OnD8YA1UNfX3Nxc8erVK6lmvH9PF0QwLvcVBg+FLVitNtii4ulpy4cP76ibiuvNDS9uX/Lu/U/c3d3x3Xffst89sVwtubq6whrD03bLw/0j+3BgGKQvb7NZsW6WBDey8ktsUfDb3/2Of/7f/Td89dVXDOPIv/pX/zv/r//lf6Y/HHl984Jff/Ub1qsFD0/vOBwPVFU13YOnpy1aa16+fMXnX3xOXVX88Zuv+f677xj6Ea0QgT4kEDBK+l/HcaRtW47HA2Ec8H7EakNdWpwb2e93PO3lXazrhuvrG2GsFCW7/R69P1A3NSGI/gQp4BiHftIQcENPd9B4NwIB4yyDj9j+Y9E957wkkEmAURHExSY4oUCSgjtznqjkgEisTefWuXnuk5YunZIGFVK7Q4wiUDQ6xkESWD8K9TAGUX4POdBMf3vnaI9Hul40EFRVJGCsRNVVapFS1LXBjSNiU+ooS0PXCRhQWEtR2snrWdwzRLulLA0xOogCIOsiBTfeETFiHVsVUyXveNyzNqvkXy9VFazheBCAqC2kRa6sa16+vOXh4UFoxaNHkRIICgoFrRuSu4swXWICFhaLJZ988gkuRL77/nvu7x958fIlX375az7//Eu0LolR8/D0xL//9/+e9x8+8Nvf/i2vX7+mLAve/vQjXd9SFhprm4vEPFuo5WfoKcqKUUsQFPoegoWkcn255YBWQCg1JUYqKcJnqnZuf8hr8iWo8Ny6PQXdicY9Twbm4+8smZ+d2y9V558L3v/Uliujc0aBjH3I1adTYHcORkyJqXqeefFnnUeyrVazuEH2ke9b3m8OGgHxNZj60f+cY80TuUvgJ2+XLIBT1TZO7J759c+TsOeeyanF9ONxMD/OPKkSpuGJuXIJoFyewwmUkspm1vyYJ9T+goFwFj+Sw8TZ+adnoVMVmBnQNLEfUIRwXunOVfkMKoSY51YptGij0ZwYEWKpl94ZFJj4kY5BZlfOzy/3qwcvIMoUs4UwSZvqlAjn9ziEIBo48STCOqa2jPx5eY5y7fPvzcfFfOzMwYKisIxjPFkrpmvOc8e8FWK6zTOAKsY4MR8is+d68exzMqiUPSVjIZyd56Xg4nxukn9rpv792bubgYc5yBhCwGoLOgs0yh9h9Bm876ZnnsHXfK2ZtTBv25m0MeaaDbN5OwSxwcYIsyQEcXioq0qq/lrYZ6KzJWtsCBJnEgWgF1BHTWBE2x6Rin0SaTd2AnRQUhUvywIz0wgoCjnGOHYiCqkaqrKiqmrRkyoF+PDeMySL+Wxtn6/GJIYC6sQ0AYXzEnsoJUl3RUxuIQOiO+eT2KVHF8J2zXNDXi+kRaqY1iqlU75Ing+EUSYF3LnV7omJYEx2VwhIq9BpbJ7mEBGC1EbEHVEBM7XGmFTkG9O7JYVsVG6blyK45EvCevfJxUfWaEUmrk8l9LM5Kp6dU85rf2meP33/4hfq48/M35Ff2n5pvf0/Yvur3R9Oi8Uv9W3Es4UvJ+ZKnSgwSscp4Z8mnJnnbUbUZe1I3rVEUIn+myhTIMCCThPL6Twz2iyToVIZlUsopTJTYgARbUgCZxm0AOekT7koDErVGC1JbQyRmsibTz6l6zpJaI8HGANifiR0ZhcC3jlpT0iaB4djx9N2z2a1okrJ5eFxm5gCBZvVmtubWxSKx+0T3dBD8sDN3sY+jIxDj3MDLgTGJOqmdaJ8EVkslhOAMAyD3K8UOFtrOe7Fz1X6Dj1d23OsFFV9LfoKo1DBZVIR2xXnD5iioqhrFqsVPkoPsfPSpqGMYbvb4YKn7Xq0tWhjcV561LVJThGjS/6zeZGK6BixNqG2ZU3wMMasWizOEnUtlH+FTmKVTFSyiOdw2HE87jmkyvZiWVE3r9BaT+0LGSGeAoAAWsvrIH7DkmiXZTHry1a8WN3SdQMP9w8TQ2AY++R/fKIqKqU4Hjv6caQuK5aLOo0nBVFzPIpehTIi6PbJm1dsk1PIOAolHCKr1Yrbmxs+++wzbm5uUqUhqQlzEuOy1qCTCGRVVVitWC0WDN2R4+EgTIqjoq+rJIr5MGlLXG82GGM5HI60bcfm+oY3n7yhqkqeHh94//4DRWH54osvWC6W/PD997z98Sf6vkMpuEmuGW4c2T49cXd3xzgM1GXJsmmo6wWbzRWLqqE9HFiuVrz65A1//3/6z/nNV7/i8fGef/Ev/wX/6//yv/Lh7Ts+ff2Gly9fc319i3fi51wUBZ9//jmr1Rqf5pTlcsUXX37Fen3Fhw8fuHv/HhU962XD1XrJYfeQRPhGBjtQJPHO/X5P2x4obFLoLwrA07ZHjseD0OBswc3NLbe3t9S1iDRqgyTGxuJ9YLvdopS8Ny2ZHiz31BYWYzT73RYfAoPzLJ6Z5Pv2iCpK8UsO0vIweNEocG6kKlOAUVipEroUoIRcATxRXJU6+WKLHVZI82MUtkIUEahhGCaabfQeooCQIQFtbdtOQY5SYt/rxxG8FwuqYQTrKQorVEpbEoKhbyPBDRRGUxaWMYmUai1MAK0ga9Uoo1B4NFCXhTAFXLKBCxGbWEtCW5Nrdl6UnKMfIXisUVhjBQQJ4pbio4iStd2Boiqo64qbm2se7h84tC2E5B9flGKt6gq6vkMhzK1j2/Lw8CA2t1c33N6+pO9Hvvnue3768R0xGj755FOur28IEYZx5NsffuBwbBlHz5dffsF6veKrr74SXZPDHudGbq9vJwFG8Yh3mMJOAV3XdSK4asWRQsV4xoyab6cAXE/9rSEEjNYpiRHbXx/mldJza8d5EH++79QaE+IUOMmaHdP6+zEIgVJTq5qstefJ4V8CIvzSdjrXbPeoUvJxAmyyY0+ey8/P9bzPew6QzP99XrlNXuazzwVh8aP1KcG8vJ/z+3F5HplePr/3eT/zvnPIPcnuLCmbV5RjAgmJp1hsThG/fPbz5yCtUafk9BL0mZL+pCMA8o6EyEf9+PPruEwm8/Fjqs5fnt8ZQKXO2yByEpvnOBCD8ez2oBKwoLTGTM8s4kc3VeznINJ0zNm9yAm2VD5nzgl6No4TsJUZGvm8C2uJ/QCoqY1q6Pqp5SGqk+bFOAyJVSLzj7UnHYRhHKfrzc/XWnvm3CMCeDq1V3wMCuZnnDUizselnhLqPP4yUDAHMi6ffd7v/HdZL2T+Xs+ZFkppfDgxMS4BqnxOHztknN4XrQ1i/5mr4yIquFgU03jMx8/xXEwFG2Z2llVVCdt17AhRWIdKG2LIFfgwsRIkHvJn82Q+XylsWUxOHIOsU0PX44YRzWm9jD7gcdikm3M8HuX8a0l2vRsZ0/kppdLzdBgjQr8n8ENTVbI2jKNDpzheKcXoHJF8XlKvLcuapl7Qqx6dWuuEpXqc2mxCjHR9h0v6EXk+yoLO1iaR4FEScK0VRpeoQtEFjxt7QnSJhTMSg6MoJR8LSQsqxEDpCwQMSIyCIG1T0eX30aJ1IcXgiakjmgi5EJxbeMqyxFppU3ZuJHiVimYFXSexsrXysxAlBhtHYVpUSSCepH2ldH6PRC8ieo82ct1FIUxa0bRw07lMLHeyc8QpxjptmSUv//54C2c/j/GCvRBBAiQ+mg+n+Yjz350+9Mzh+Hid+3O3PwVi/Kntr2IqnJB7pslYTubyAgRBj2loMf2d+3slMT+jRuUFYHanVAIQwKQWhbx4Z0BBEk6VPnxCbk8P7YR4nk5eRZIk5ByRTIGUEmqQsBYSrcZAoQ1a19M5RgWLuOLFq9fs9nuhrnpHWVUMnQgUEgPaaI7HI02zEBHGVLUMHq6vBBEcfUD3A13Xs1yuWDQLbrWhqCre3b1PFiiRooDClpSlJnjF8djSHjuIQpPyXhLm/W6P1kzVee8TgBKjqLYfDkQvvdBt29H3A0qDMY7b6+speXIuI/qWGCWp3e0OrNZrXr95zXJ1ZH84YEOcAtnDsaNPk4IPEaUF0XRBGAt9olznN/G0MAqTYbFYUJVlIrT406ToPdunJ8qqo6hKNus1VV1NonIZmdRJUEcRWC1W0jrQ1IxOFpOu6xgHxzDKtWu9ZRzGxIoRgKlpGjZXa4qEMhtjsYWl8KJl8PDwyHa7w1rD7fUVV1fX1HVJ1x+lrWF/J2KKSJuIVZoqJZtdN1DVNfViKW4BdY19fOL+7gFjLHVV8/LFDXVRslouWC2XGKNYLBpG5+iGXmyE3EDTy/UuFgthXDQ1Qz8Q8fimwhqdKP4ymWYLPWvEEvHm5gatxf6yWS5Zr6+5ur5hHAeiUlzfXPPq5QtWyxXff/stv//Hf2C33fHixS1v3rxOwkEjT09PUxvPi5e3IkYVJflfLBaQaHk3t7f85m9+y6e/+gLvR/7dv/nX/M//0/+Tb/74DZvlilcvX1FYy939PUVS8V2YBdaIhej+eMA5z3qz4fPPP0cpcQCI0XNztaEsKpSSxXj7tKPtWrpe2lGMEQS/SJoSi6qC6Nlun5IFqWG1rIXq/uol6/WKruvo+46yKLBJFNKNpzYBn4L6Yeip6loEI4PneOiIhMkGdNQfV53b/V7sTq2dxl70XhJ55/BaCYU/vSpKmzTPnZKMy95mkwA4pUClpMF7LzZrIeso+PRHjiltF0o+n449DsM0zxujCV4owYLkC0PMEZKAk6KuKiHjpblYa0QYMgpNMfqAcrl1SIQf0WJ/arTFGy9gLWBsIQBxWoi1kTncWGlz6/oeY6w8C+cI3omrSozS/kTuLR5pFgthTA0DfddjlJqCCNEsOAXHWmmOXc+H93d4r1isVtzcvmS3b/lw/8BPP72lbQdurm+wRcnr15/QjZ67u3u+++57drsdX331Jb/59Vcsmjdsn2R8VVXWUugprcERsWVBU4vw69PuQGlFONZocDCJpH20BKc1ThvpB52Ch3TvtT5RIudB/zxh/bnq9WUCcPm7n/u9emZsP1d5PrsOnj+Hy6pNrl4+u4+LgGueGOef5QTQGD39fv73/Bwv/1+rj2mil2DMPPDL55KzwecCussAMSdkl20nl5+ZAwr5/C+F5M6q6DPmw/xeXAIHl9+7BIHm91gqqCcF+XMRQf/RvZmOrZS4hyqVEhAZoUqr1BoLIMG/2AoqDLltNormjEfmqfk5hoAKyS6QGdhAitP1eYvBNB5mQMN0P4jEVI2XdqLZOJvta84MiFHAvymmVKdED2QuHmNkHJxckzWpOPVxq844AxZyomsKOx1P2gVcCpnke/P+/yzaN53XrJ0itxrkKnr+2Vy88BKwEiDdYIuTor8wKk7AT3pqH70PcweMnxtnwAQO5M8qddJumYNB+d+5PTW3xYqonojxWVtwykXk/jZNjVKRtgtnzmNFUWKLahq3+T7O3R7mx5Vr0lijE7BA0hzSU3vparUCoOtarLXJqUysCodBhADzfY4JLNSzeTOEkKzOhYmQHSsmYMX5SR/D2gIXApm9m+9hdmmb3688tmKMGFughpFxcBSFF5Aluc1htGh/AbYohZEUI7ZQwnLxkX50gBQGYnp+uGGai3Iy7tyI8wOlKaV1KYaJeSn2scIkNzYz4hSok8itMZZh6Nnv95Mod4yRQ+gmVzcpPJbpWI5F1RBCxHsBEJyXd7MsC9qkJaJTvqg1ZK2qGEnFGdBGJ3ADYnQpnpnP4ZdaORJr/Nx6erldzrHTd/KExcfz7/xd+Gh/M9Djz9lO+/359of/0O0vBhUyoKATVXO6J4ppUpi2vFBMhJtIFgszWtRcc5V6uoV58uESsMjUzqzEqcle8hI8p4VrNqnk7+Xzm/88pshXxTwY8p/TyWc9Auc9kRGVqDJYJRToKNWgtuuISlGkXqe+Fe0Ba0ugnY49jp6qlARhHIO8yHFHVdZsNmuMKQkxMgyOoXdUVaAoS5rFklXXp+RmFPpVlAq/1llcxlGldpCMZD8+PdL1x/TiCXpdFSVlIa4JbdtiUw+bWMVJD/eySawGW1AUFVWpYHQU1mPMQNf3OH+kXizYXF2BUhyOR9G0QBwYhrHDjEb6IFPQEJXCJw/a/CwEIsrJmcemZytJR5yEoYApERmGgUN75OrqCrXZUJUlTV1NvYPeh8T4EK/nLLCo0Dw8bRlH6Q/v+l6eAYoY4Olxiy00y2XDzc0VL17cslovsUbLBLfb8+HDB7p2YPu053jsUMpQljV11Yg+QwrayzJ7BINzA0+Pj4xdy3q1YLlYoLWirmqxpCxLKqWJWfk4SoIGkaFtRTAzeEJYcHNzw6effcLqaiPtI9HL5GksVVVze32NMYqHUXQSiqJgvdmgVWDZ1CwWjcDaMbLZrMVKtCoIAVarFWXVoLVlu32i6zpevX7N65cv8H7gD//4D/y7f/dvef/+HVdXVzg38vj0wOG4nybC1WrFy5cvaZqG4/HI8dhKdSeCi47bly/53d//PZ998RkueL77/ju+/+Zr+sOBm82aTz/9lPVywd3DPe2hZbFsqAuF1gHnpb3lcDiyWC55/eZTiqJM59pSlQWr5QLvHQ/3d3z//ffc390TQuDVG8tmc+qVtNaKaGZhRKjRS1JdNw2L5RU3t7fc3t7Ivh4e6PueGAJlUbBoGkIlAGnfS7JaNw11s2C1WlKWhuPxwP64nSiI3XFPYT6ebtv9E8bqyYpKqczMkmT9LCnQuS0h6c1wHszFmO0jk2q3eEam4GdI1cxUARhHAReSf7bLASMImyHRNEMIlJUFFVNfbhJdSkGOjgGMxuiCsiil+9El4VstNpFnjLYo2gJpdsYUieGjpPUsIEJRUYm7hcJDui9VXVI2JX3v6YaeslQp+BgJURgPBgj9KOPNOQ6HPZsk3hpc4NE/EUJkdIGoHEqJHWvXD8R+RGHR2nM8tLT9T1xd31LVC65vXjCMiCjpT+94//aOl69e8eaTzzBFTYyau/sP3N0JA8iNI3/7t7/lV7/6FUPfsdvt6PqO0QderlfUiYESiUngsoWiwi7MFByPz1Y8TlVSNQPIp8SJ1BfOOSCRq405OXhuy4Fh/vfPJbjzz1/++7lk+D9kO63jp5/FePm70y/nLIDLc7gEGy6r6s8eW52SmjkQkd/JedJxmVBf4gnz85gnWzkJy+c1P7/5eT/3/yoFZPoiGZpXhPP+5tV/6SXm7Dx+7v7PAQWAojxVdeFU6Z/fl/l2YgLk+5Jjvjgp38t5nc5VerHjJJaY2wNQwnAK6Xz8PMnPcWTSaHgO+Hku+J+PiXmCJphFmN4rrU4V9vn9lPdYnTEIdRKgzlaRLiWEOcaURM+fnnmcXacSvRSdQZYL9oqIP/uzMZtbE+YWs/mdD4mZmoW+88/y9/K15HaAfH3OOfqhT4nWKeGeAyghhEmoMgMNSulJN2OenM/v87ytQ65bioySUJ7QnHx/878FECimuUrulYjxCbiSWUxyfkVpyWRmYQzI8zgBPycBzuzCMddvmFt5ggBexqjkOGDwXgB6WVfHCYyR+6WTo1t+dqc2opCqBLk1Y2LhBLGTNKaYWB9ZZ8IngeGqFIHx09gHf6GtkZnIi8XiDFgTRq1hcB7vhNVhtCWYSEDiqwxqxSjJuTYW5QPaFKfYIkZGH3BuoNTF9Izz/eh7uX6xe0wtOUnLAh8YoyP4iNKlxAjxlFfORUnzuMzPRT6bnCEKQ1EaUJmlLWubHFOYEwIc5KJ0HheksZdrmoFxlDFcqhKtDEEJeCdj+zT3y34uQVeYgw2/tOZdgtpn8xCnYsBlXHe5/anf/9yx/7+x/cWgwiWCffn/+TMyUWbKx3yBPN+PLC4pkJn3J8bTZJu/KOrxJiWj0uemRL0HZmvZx4vGCfCI0ZMBhOnco5mwj8hJNEn+loqeUhBVpgJGBgc+uVKEGFksFrx69RpF5P7DHSp6quQlPo4dXdeyWEXAUhRJodofaduep+2esqopbMkwDmz3R4gCDmS/4uVyTYyCGIoHbjuJrxljqeoGfzyilCDhzgW8bwkh2dMAShmMNcn2MAvlCFVUKEbyMlpreXx8YjEG6nqBVgVuv8daoUx1fU8k4Lxju3vicbtld9wxDo6InnoVlZG2lhAjIVUnQpCWEIUItAgzOyspy3Pz3tN1vYjvOCd08nTsRb1Ivrew2VyxWjZoFbFGs1wuWG9WlEWZkrtCrs8ocTboB0S4ULQjDvvDRC0VC8EuLdhX3Nxc0TQNdV2LtqSGrhURnu12y25/EIaD0nSq58OHO562D9hCI7GDTKjOR4ah49geccMg4nZFwdXVmtVqTdkssIUV6lNKwHbbPVmNtj0eGfoWZwtCHLGF5ub2ZRLiXPO4e2J/EKvNqhCa2DiOtPs9zjuaqpI/dSkWd0rx+CguCnVdslpWtN0erQoR9sSwP7Q8bbcsl2s26w1aa+4+PPD0+IjRipvrDev1WhaPVvrsrzZXXF1dUTcNVVXSdz1WG2GSVIUskkXJp599yWdffYFWkbsf3vHhpx/AjXzx5jXr1ZrVasNuf+THH9+y2x9ZLBqs8lglvtKDc5Rlxd/97nesVmt+/PFHnh4fOBz2GK3o2j2H/Y4ff/iBx4dHtts9i8WSxWJFXS/wITK6kSJR4Lq2xfV9co+wKFNy+/IVty9eUFUl79+/Zbvd0g8ikFTXUuEeB2F6CCSl2WyuWSxXGAOPj/dsdzt8GLBWY7SmKgrsM2tNv98Bir6wYsdaVdI7qU4OKBpDQMCCqFKF12iIYWIEgLASZCEMBJ+YDmlRdqNDK/mdG8aJ4pdVut0wTIl4TIn/0Aujqu80dV0JUGeKqcrivCP6iI8Rrw3aSmuW1RqiJwRQXhGdALhGpV5mL2wMqw3KKIxKAZeKk0jbMCbxzEKWKB8DRV0l+nHLdrfHhEhRFig9TFVJrQ3GifBl3/d044CthBbaLNfsD8JeGXtP3ZSslg3RO46HA33vKOsFRVVja8Oh7Xn77gNXV7cioFVWIjrbDfTdQNc7tK5YX1/x+Wdf0DQNX3/zNU9PT/z000+8ef2KT16/ZNHUWFOye9qnucxSNQ3HrqXveoiBwtqk3zJQW7mXRikMHydpU+AyC2AkaCetayLyGOI5fXlie4VT3/jlfiNJp2Fah2fBmJ4n+LOf8/PBynPB0/Q7Zuv77Ke58nM6r8sg6vyc59u8b3uehOdWhp/bnqsOSfyhCIkBkv8IOJZhsSzoJ8D0iVChPrqO+XEuk/lLgGQeH12e21QhzoCEtam1KPJRDMYs+Zs9c6n+f3wP8vfn1evL382T7znN/uesAufXlc8///4SsJifey78MEtYAXz68fw+zDehc2dx74/vhYwRjQrqo++fsTriyfFCxcxaOYlhTvGpMmJdnZ0bQlaajzjvGJ1Da0sx64sfxxGtZs9Wnar1+Rpc8IwzCvhJUDLOHC382TPIwMI8ic9zvbXCAo0xt4AVZ88wAxP5HmXdgY/cEMIpGQ5prTgbJ1qjZmDA5bOF0zpTJHcLScwV1igUScdBqak92pqCvh9wYxIuNgWFLVPC7c5YMsbM2pCMxLNiFSlswvkrme9j3/dk97Cc4M9ZOFLpP82nOYHP4MwcZMrP93g8nvajlLiThJFcIM33oqoqbCpIBX/eHjJnmoQA3iWGkLUoZbBWp7XYY7xHazuxFfLYzUl9BkrkuhJAEISFWBQFYxDWAWRAyBAjwnTVXsSutaIfjvT9MTGnPUUUsXOBJcRlZRxN+iNtzOL6pFJLC2TGQoiKEPP4UMCJ4ZIZC977yTGvqkvG8eTCYkw55XfjOJKFoI3V4jZDwBhNpYszYFjWukhupcuWq/Pfn+aOzBaBOBWhBQSbTjux25l+9/Pb5Twtu/h5QOHncuw/F7C/BHRlP3/e5/+a7S8GFYIP5Ba6fGFzSt35iT1f4Zj2FcKUxOeqAERR91RCVMlYrFYnaqDW8kJN7Q9RFnRMTIGKfEc+fzrecw9ifmb5AWbaaUYgBUGV6xmdCHk4D6MTkaG6qbnabNhsNuJU8OGBY9fSlJbrm1tU9LSdoKQffrqXyaIRNfndbsd2u0drzXq5YuilquhHEWCztqRZ1Pio8D5ODIOu7RmcpDSLxRJTlAhAoFN/mJNAPgkj2jQJZepbVVUi0NiN0799UkRdL0uO7Zau66nrldBpg8YUBSb3KhLp+47Hp3uetlucD6mfVapvc/Vb530KzOYBShLORMSbMpVpUcukLij5MFnexQiLxWKilN1cX7HerCf7RK0119cbbm9vaZKQnvc+VeVFZZ8YWC4WOJepkCFVXEK6L4G2OzK6nqapWa4WGKspiiy6FxPg0dG1whyxxgrQ4EZiHNBaKjmmKKiqxdTwAxKILJoF19fXbDbrtAh56nqFKQpGH0Wwc+zZ73YMfU9lk3Kzdzw9dWKvud1hyhLnPGVZ0j880B47urZjGESY6Hg8Yo2BSvriCmspbJHQYE3XjWy3T9SVYbGoWV81LFcLYjQYa6mbBmuEBfD1Hz+wfXqA4Pnii8+k9/x4pOs6tNbc3Nzw5s0bNhsBIESz4JiuraGpa66ur7h99ZqXbz5FG8Xbn37k7sM7+mNLVViuXr/ixcuXHNueb779lvunew7HjvvHe5QfKLXiIYkz/urXX9HUolHx7bff8fD4HoKnqizdUTMMLX0n4pfWFtzcvuDlq1csFgv2hwNuDHg3oHVk7Fpi8CzqIrVWWVlwUez3O+7u7tntd8ToWS4XNE3N0I9iEZUCgKZpWG2uKeuG7e6J/fGA99k9RFpPqtJSuI+rocf9lnHo0DoJa65WlGVFVIpm0ZATE600HplrdQ5qA1OFKy+sE4gwjKmNwUtLkvMoLcHq0PWTnkieE4e2m+ZklypWEkz1HA4DISyF/tk0lGUpgWIfceOAjho3OgFlg8y/SimCl/PJNmZFuq8+6dEoq/A24F0ge00rbRhntFxjNFFLgK9TMGzLMtHthanQ1A198qOO6kTNHYYeHxW77V7mL12idUHfj4TRg4LrKwHHhn7k6WmHbQdWqyvq5YoYFLv9kRgMq81aVLw9OCcBxsPDE09P/xtffPUVX3zxOU2aWx6f7lEYDocj2+2e9WpJVZWoqw2g0/zm0x/Hom7wUZ6Bdyfv+tJqilB8NGaMEXBArPROa10OaHIVGE6AwqWo3hw4P83JmXo+S2pnK2TWFngumPmlJPKv3U77eKaSLujaR5jEcyyAE9vneTX/Xwqi5kn4/Jzmf4cwT7rV9D7+XNHl5/7/T53DfH/zpFwrhZmp7c+f8zxQzonFWUVtqtqdEsD5PXwObJlXj3NCmsfZZR/9z93b+fk/F0RPY3PCFWasEu9R4eOqYD7XEETDSs2YPvN7IJ95RtNiFq/OkzJpr/KoeEo0lTrZBTp3Su7HcWRIOk3ehwkcLoqCqqxEci61Img7E9585n7nNo0MYpzals7FBS/HyNwtYj7H5+c1MU6S40B2hJg/tymOdOO0rkxJ9gzAmgMt073zAYc7a+n5SF9jdhy53xFjJJ6eAwTza896QaI9U9A0csy+PwHlAggI0ysEocnnKrdYSLq0NozoZJGuVO6jT2LmSYshr3P598JWPDlWTIzHopiuL19r/vz07G2FS/pHNgEpMZ7EGo0xUlQSfF2eUeRs33k97fsepTRFXc8YDjLetIbFQmwrD4fDpI+0XC4nS3eJy2W98OldttYSVKQsy2k+yz8HsDYmtwSN0pJQhyC5Upr2yNnUHOh2zlEU4fydRgAI+YzCuXMh1TyO8rrlvYiLitaaOLOJ/bZDS1cRxoh2iQ/CLs/H1zrPbef7TzPGdJ1ZPDNv4vrnieHkRDPNE3HOyM/AYgYdIj8z4yGx3PwnM+A457wXc9Jz8+/8Hp/AkWeOePG98/+PzAsD/zG3vxxUCCJqB5eL4iXtQ526H05/nahTIAh7ElA0qQonANCpai2aDFnARuhNeT+Z/hmjBAxy0060hcuA6XR++YHo9GLMF7NTL+sJfRSLlRCTd3yiadWNTDrjMNKUNUVRsrm6oq4b+r4lxIi1JYumpKxK2ralqA8EL0JkTb0UYcS2xbl7oo+JMlTRNAtB5qqKsqg4HHv2uwPbp11a8KRNwvmAGyNlXWGLgrpepKB1JMSBotBJeb1Ea4tGkuk8mY39SFkWLJerRFW3UtG2mmH0bJ+2HI89+0OLi8kaMnkoHztRhBcQIQW5ISsMO3zoiDDdQxKKXZUNWT9OxUBlC1arJdfX11ytpS9tu93yeH8/VSkyOmispa4rFk3D9WYliLs2FIXl9YuXvHx5iw+en356y/39HSF4snJ+UAaly4k2Z4uCwgeYJgN5gY/Hlrfv3lJVolS/WjUE73h83PHw8CBaFFH6E4kKpaEwGpRNIjY9h7bFmoEmCUNarVkvF6w3ucofOLZHGOT+aWvpBqlIbDZr+q5jHMRqaLlaEMaRrmullWI7gNIYW8qxi4K9P/D09MDoBhaLBev1mtVySVla/DgKsJMS3ZcvX9J1S2IQkZvrmys2VxuqagFYbFVzOLR8//0P3N/f0R0PGB2wWlgnRSHK/+ILXLBarShK6RsUOyKxOA2pzSJET1EWNMsFqjA83N/zzTdfc3jcEoPj9nrDomkoi4K37z7wcC9q/S54dvsdjdGYsuRw7JKKcUNZ1nx4uOeHH3/kw/sfsUZxfbVkvWwwOk6Mm6ZZ8+aTT7m9eZEqt0dsaSXp9h5tNIHA/niE4CmrBeM4cv9wz93de96+fUuMnqouRWz1sGe327PdHlg0S2EvNEuMsWx3Ox4eH1HKcHV1JWCUH/Bjjwa8Gz6aT/fbJ1otfXzL1QqtwfU9Y/B4f0XjAr4WReTROXwIKB1EpTzRLcnoegQ3jvRtzzAOElD6WWAdhKVzPB5pjy2jGyVQVqL4HJN3ekxAX845hqHnsE8K8yGwWq1EINF6+q5PSUXEjTLGQCEWmLIgixBqnOZsrTRRiBb03TgJcRprJ9qFJ+JiAOeSzovGJ6ptBiV9UpS3ZYnVG9zYT/TbiFCOo7bc3d3R947bm5csmgXWVtxv7xmdoy6ld7Usa5YrYSHc399j9geULhhGx/v2Pceup6oammbJ/unA0Ato5b3n++++B+CTTz/hq1/9itvDNX4cMNrw8PBI3x1p6obbm5csV2ucguMg9NQs3DjRga1UZ7RSKGMobfXRmNFTsH4Otk+V55ienzkF5Od92aftIzBA/3yv5TyZPPt+hKg+rrL8qaT5z9FUSJfDqUAxffM8tjjlZkQUWomqufiqSyD8M22pwCm5uawMzZPry3M99YF/DDT83D2YxyKXwA7APOm/PIf59+efP1XRPi6azM9xXgDSwg8mt3fMz29e1XzunmTAZA4IzCn388Rg/vdz5/9z92t+fwCJE/P1KUWYJdbBiL7L/PtSUPBn9+QsWX/meYQYzgCCeeU5j/O8TYDDONIPbmJbFkVJVAalHEpJ9d1kpy2lUpEkCVb6MAF4c9G3KclRemp/iDGmvvyk4cMp8c+6AvPnXJaltGFNuhfCzMsV3XkrQVVVZ+DTiRGhqcwJvMi/C5xYHEpJvCq3WOaOyMkZZH7v8znO27Cmto3UGuidow+nz8znLTOdS0zHFbtdyWeVUPFTccp70U/oO9Eus8ZOGhJ9P6DUgPMxaQqczrHvO/r+vH2oruuJ4dEeBvqkG5CZHvl+5edw6diRk+85oJNp9LndQ8a1waQ6qSeigsfqfG4S/4YEKkRAJaAkA5u5ldyHgDKasqlxxyOjc2LFqjTKWDBWqvhpgY8KQsKkrdWMo7QxGFNhTIH3I0VR4ANobyiLbA1t0W3EhS5NzBlM1RSltCbIvVGIJWVILBKxj/e5lZJTC5OMkZzUn9gzmVECWgoQhZ7AFmNyS49oMhmb2xTCZOtqiurEkFLnyb2MfSmWy7FM0g0xRBzC2IjncwGnar/MvXMx2GcWGnV53EutEeHeX87Hfw6g8Eug+C/t5/9T218MKvggvc3SW5QWlWTBKDc3gQlKo7AE7VExTQQJaFAAWmGVgiCqrTqmoCgmEY+pHyEiNF8FOsv0pB4rBUK7kYGZUSKxKfkYxT5t+UFMKAYZScrHnC8kUuwWNkQM0oahlBLl+LphHDxGGbS2fP7Frwge7u8/0LdHykoE2MbQ0Y2Bsqrp207EWMqC5XqB8+I20PYV11dXXF2vWS4WE+KolIIYCNMiJ5RMHyPOB0bfMcbApiiwhVjuVKYgK+gWyY+1tKnvWWu8S57FbkQRaepKKnZDTzc6TFGD77m7e+D+4Ym2H1L7Qpq0tBJrTxRVVaO1wQc9JQ/DIImN0krO0w1oLQCA1RZtgCAeGctlxe3Vhhe3N1xdXwsqrjTBZesaEcKrS0tVGJq6SLRyQ1kU+KqS/utE5zrsex4etvz09gPeuwSoaNAGYyvatqfrHVEbyroR3DQIwl4tVigVQRsOx5bd7iC9lEoC1aaucUvPOAhynLUoqrphuWzwQVoWXNhOSZ0tSowtaBZLbFETlJ7o0y54um5AGUNdNSxWK6zS6OjZNwWF1TR1BaqiGSq6tmP0HufkXbO64mp1jUHT90ehqS8qmqrm9uaWqix5fLin6w487Q+EKHoTzWLBOHQC7JnyDLDrjy3v37/lx+++oes66rpk0SwYx56n3Z79/jABCnVToLSl7TrGweODY7laUy1XUrUZeqpmxXIjwp/t9pGn+w8ct0+0hwNNXXNzfU1V1dzfP/DhwwfcOFIYQ2UtY1HQ1CVlWdCshKny6vUbTFHx7u0933z9Pe/f/UjTFMT4CiJYI+/F5uqG5WrNq9cvqZqSh8cHhuFIUVpMbRgHcSbonWe73RKB26LChYHtY8uPP/3Ifr/n+uaa9XpDDIHt9sB+f0iU1tNidn//nv1BnCMWTc1qKb7Qu7Zn7IFgCP7jBKo97mm1SlUjw9BLFaFPfflDsh6NUTGmYMUasFoCMHFwyMmeYkwVm8z0CanClPuWh7Zlt99JW804pvul0sIfIQU+RVmgowBJhVb4YaSNBwwKoxRN3VAWBl+X9EMvLCVjcFGAhYjFak1hC0Yz5JUXYV+JRWzwohbtg7ApbCiwpQUdMVFo/MPgUk9vjULjnczJ1hbI6TqqskaZAhciIQxEFRMAIeDL8bAnhshquaZultSLhuF94NDtiFqzXq8xtqJeFvhwYHt8Yti3VIslWlsen5542nd89sUXlE0jLKEoZM+yrmm7lu+/+4bCKr74/DM+/+S1UIeHjr5rU/uZBAx1U+FixAdR81YRur4lOo+xBlOVRCNJk1WKqvh4iY5KwD0Vk1uRkvX0hCmcU2jnPbWZBZHXxJ9LjNOO0mp5WkNjXianj8kaGqevfFxVn/9czwOmWXVr2mZBVZi+fwkogKzZavZ9BUp6hJU6JZ+XmMU80Z0DBtPhL7+Qk1WdixhyyCyQpZRObUfxPMo8O/PZNeTm4Rhndy2dlzp9Mn1kOnb+qFZ6EsWM4ZSUOp8kp3UWI2PqUxZbTOHMGTULXFWc5o4p0VZybUorCFlQMSZAVuYJlYQUtWa6J/mppNc83bh88/I9k/+JwMkeOuskqNPTjBGtzARUxWnuyGP0/I/0Wafnn+9qumUxcn6flUpJsQCUaQdypiHHe+e976f3KQEaUb7vvGf00qIAMofbosCGE3tBKvCztiPviV7OZzxrWQLFiVHj4qmQpkn6Uv7k6pAT97JUlIW0ebqkkRNjrnBn14Rc6fcTqJh1rvJ8nPUedEqmplYCNX++CqWN2GKHwDj4SdguMyjys8/Wj/mZGWMI3uNj1v2RhxPcSFQx7VMTlZfn5qU9R2krLjjOo5JNZE5EJSyOlFUhhb5REkJtNBGT3DhGEQpXIgwYgmJ04mIwOk8IjrqqMVZaoEcnBbv2eCSGSFWVlFWFNQaT2jScG0AJuOu9sCsKW1DVlbAleocxQUR3TZnid3nGznlsEbCqmN6jDOBpAio9pxhEEyBg09gXMeUYhR0oyfRcP0ORBcZFsyhS2YJYVgwxpWghiDOTMbhUIDBKoWIUzQQUIVoMXgD7EEHHNC7FLYEoTHEBfGRtaseI9wPSWi6FUVtoilJjS9Amua0gBSatDdpyAthUARhCdtzjZC95Ysjo9AzFhc16wzie2CHGaMQGkzSGZS4MqX2aVECWuTUVOFLLhneeEH1aN0IqvmopZpPiYhVRiK5FBhDybD2fu/N0d7llEFwrPQEB6uKTMRXEpzUqz1vqbEfT2nP2mb9qe/67mU3y125/OagQPSEYSIuXCIlkH97TyShlQGkMqV82Bog6TSjZKlJlFuNpU4AWhVEZAdlB4rTYopQseuoEIkiAcE4PnFOoToHJeVCRD2m0DGaXxAY1ghxqIzoOQrtCrM/wQjtVEWNFlM/qEpaR5WLNp59+ztPTIw8Pd2yfnnj/7kfaxy3dGPCR5MscaKqCzfUarQKPTw6Up6w0VSXgADpOAotawWq9JBLZHzvabU9AUTUNxoiQmgs+ieZBVVrqsqAwlsKI4EtZWFarJdaKeu7Dwz3ejXgn1jBWKx72ez48PHLz4iW2sLgI7dCLZZo70beMKgQQirkFZmYblVSLCUIxFr36pFofA8GPaGRyKwrLZrVgvV5SFhJkRxewxnC13tD1LePQUxaG1WrBetWwXC6oigKXHCSGYcT5Fu9FcFLbEm1KympJ1/WAJUTF0I/49kjfj5JwyaolkJIOiVIn9o+LpmLRVNiigqipq4Zls6KpFiwXO46HlsPhyDj2HI8dVVViyxKcpllalCkgBqokGiMobGB/OCbLUun79k7QcWM0RhmCG2nqCn17zXpVy8SmRTnX2IgpGrxXeAft0eNHx6rZsF4uiHRJU0Go1TFKW0dRljxtH7l/eOChMNRVSdPUrDdLmsUGVEHfeYb+wOPjEz/88CPv7z4wdD1VJR7MSmm8j4xDoPMeo6GqFcXg2R+O6M5MFZkxRBgDfe+pmhWvPv8VNy9f4bojd29/4PH+nuhGkZHQqSdYG7bbHbvdjrK0FFFRWUttjTiG+JHV1YqvfvVbfvu3f4cxBd99+yP/9Idv2O22rFciluldQGmPsZYXty94+fIVy9WSw3HHw8N7GUvlirI0+FFsvvaHPceuE6HKuubYHnnabXHBs7664ub2BXVdcdjt6XoZN1VVo1Ivbbvb8f7De7RRrFZrKqsxEdwYGFpPfxiTXdHH/fHet4RoiEbhx47jXmiMw+gZ+45uX0yofURaCIrCYHXWCelFpEkbIkraEBBXm8PxwND3WFtQGHEw6bqO424/qWfH4LFWJ/0RIFEGlfIYrSgsLKtaVLO9Y+hadsHjx4H11Zrr6w33D/dpboAQHYMf8MGxsBV1VSWGhOg65B5arTVBK4I59SW6MKJCTL2XEnANzhFGz6hFiHQcJEgsbMEwjIzDQFXWBBRBFwQtlGGtDUYHFB6tI0N/5HDcUlQVtirAKA77EdUODBxJy0mqNtb0w0EqWsazb1v68cDmxQuaxQpsiSoqUdxV0FQlpdXsnu55bCyvX7/menOLbwoOR/Ez74aep90TZV1yfX1DVV7RpXm1b1tMYYVlVpU4AjooamuJ9pn2B6vBiLxtTvbyGjolxSmgn1fh5mtf/t2ciizJW0rcmNEqJ6BAn44UZ8c75bxnayqXP8tgiFJTYhziRQtGSl4uhRPVyTCcswJAPlainyodps9M106cXATm9+LngIWz4+pTcjyFWSkRlGtJ/z8HUZ7ZleTF6Xjh4+NP159ilQmXSMc6PdfTc5HqY25VSPkxM9K/UrPnAjPT9ZTYS8NXnBK0xARK5xIVU/KdPy+x17kI3+kapdUx3X2UqC2ewC6VEx9xd8n1qGlfCQU4FZQ4e4bz48g9OhWDIsnNJjpJUq0lBJ0E13LBSZ4ZWhF96tk3YkUZQ0CFdHuigC1noBjgY0ys1ZQoF1Z0o7QlxhNzoEzV6cwoyPHRMAzCFEXABe9mThz5OWuF9HmftMOISrRr0p+JTeLFVSLrjBGTEPboKQtFYUthxRqJYwUkyZRqGRP5PHNyJgyBefX8xHDxPqJMxGqLQgQLs2B6nhu0ye9vrlqLALI1hmgtcRyJ0ePH/C6KvpYfB5RBrAG1lZ85EUc3WgSVZU4IFNZMLS4iJFxTViUqWamPXSeJZlEIiKEMShvKKourQ4wtwTuGvk3MxlqKBEZD8HRtS9e21HXDZrORdUsJgNL1LWp0VDW4EOj6QfaPxpiSuo5kgUVjitO7HaXdwLsgHRomt6M4wKQKuTwTYkjC3dIaqBSMyiVQwzMEj+0tZV1RFM0E4ioFhTEnwMVaAQ1CREcRTw6FpdeSN+kYYWJWpPdVi/OKjLuQ5L4UURucsQlYjmhVUpYLlPUcux0+eIy22AKMBVNElHEEpdBKgCcfnYwTHVDKIcxvjbTBS0t7jneyDWqMAR/GFKNInicggrSEy7g4AX8nRl5I7hIQg5+AS8nJpVApM1WAIOxrmRAVMbiEMeopj9T6ZEWbQbS0usj90HJeevw4ztMnFcB0fDUBC/n9l5nsguUww2Y/mgenXPv5teuSIXbx248+f/rML1D6/oztLwYVdAIRtDnR306A77yvD5iQ/Tkqc6oeJNxoujn5HsiDy0BAXhjTQpOCmAmmnm9/Alx5jo4n56qmv09+7+eiRlmYxnsvfUg+oLTFGvFaLU2BNZblQsOLF9y+eMHN4zUP9/eUdUk/jmx3O9qhZxwHqRwiAbYpLc2yobQFEfFZD65gZKA/dkm93eFGl+xkRKil0knYrSgIzjG6keDDZB3ofXaYkOrU8XgkhMg6ie+VZZl6+T3b/Z62bXncPvG4O2DKipubGxbLFatVx+gEmUcn4SrvTtWn3Pscooi/RS9+sNpO1ShjFCYHi95PVf/VasH11YaqKgnRczweJHFwso+u6xi7luXLG66urlitFiK6EyLH9ogotzr2hwPaPNINPbe3kkhqa2nbToAHN6KOHceuQxtNs2iIUdEOPWEYU1VM2nAWzYI3r16wuVoJcDL1oSUwqGnE2SF4djtFVZVUVZGqOFKxqOuK1aKmroU2dzgc2O/3/PDDD4TgWSwWvHx5y3qzmSjpDw93tO2B9XqNtYqyKifq2IgiWgnKrNG0vme7feLh/onFYsnV9ZK6qcn0RkVkv3uiPR6SaFDLfr8nxkDftywWDb/73e+4urqmaRrG0XF/f8/bt2+5v79nGIaz90BrnYR6RLwpeBEcklhVqh25gjr0cry6afjks8/4/Isv0Uqxfbjj/v6B+7s7Hh4fxXZpvcYWBf0oIphSnTVUVUNVVbRdx3dvf+LpacvLV6/5m7/9Oz79/At7WRBtAAEAAElEQVQe7h65u3vgsG9TwiECkyGKtkJVKbxXLJYb2rbn22+/Ybd/ZLVa0nUDzlnGMbI/9Oz3HSqWLJorrGnYHfcMg+P29gWvXr2hLEru7++5u3tkHPrEzLGTGNPhsMe7nrqqaEqNxtEeB9G46AR4UipSPjP3N3WZAkjRdxj7NvWORlx7nCUXAr6UhbQ5aSUAwjCOU0DrvWNMmidKa/a7HcfjUVqEihIVFEPf07Ut4+gYnTAZnNHoKL7YIMFIdB5VFJTGgo3EwkwCkEPviXhQkbIoqOuawkuAF0xAOSUsi6hY1CJ2mudR6bEspupZ/nm2o3LeobTBpkBZIUl53w9YU06MjJwoOOdou46iqIXmmWjDdVnikvNGaQ0+wDgMjOOAScrdzokC+z50xOAxSlHXJWXdsFSa/eFI2x7p+pFu8NzdP/AigRtlVTL0HUorlssFhVWMQ8/dhw8Yrdhcrbm9vaUoC54SC2a721E3DeurKxGcndGrrS2p6lqA3OATWF0TzcegwiV9Hq1Q4dQXn6vq+f5kEGeuwv8cO+HngpOf254DLPLP85xxmTDPgf55Qv9L9Mw/JyD6c35+Cryfd4bI1/Kn6Kdne54nnj8TV/yp7S/93OW9VgnMf+53v7QvleKpOXPlYzBHnd2j58CEy8/O7+HULqMEVAhJHFHnH87Pe3b7zsCWmGPCzB6VJGk6h+iJqYKY41BlDd6fF5ryISX5lYKXUkJ/9gnMmFOc83XMnQIu74FSirFMSvqzzRhFUch4H0dH1/VnrS3y7kZyH7f3XnRjtE4g+4lBcKmNML/3WbNmPqYlXhzP6Pc+jFPVN7ce5PljrneQzzHrCZRleQYsqHgCezLjDKXP5hgQYd3TOz9rMQmecXQU1k5WnDFEXJCYDx8opBFe1gQ34P1IVYn1rrEFVVUyOrEl10KXoSxEAPt4PNK27XR/+r4/tdCke5q1job+SAgjXSf3VdZ1sS1mjLRti/eeorCEIJT/sirphxMdPo8JYWWOWGOTRoKFeBI81QqMNQQnff/dOFDEQpi8ImJAiOFMmDezqY01UshzHjBSvE35x2lcmlQBF0aBUSqjRqhcWY/isGKUtDzm7CoE0TzTSkAtFaVKH9PvIp5CJyvuopjGyZjij34cCCFKcbVQGBsnpwYZqoEskC8FC5XmHS36dG5AKyMgWBBHPQEeJK/I2nYippgK1CokFl5IrR/+jI2jVE7y7RlYLq9IziXTXKBP85KA02H6bJy+wwQC5NbDaX8x57IpNuH57S9dX/+P2v5Dz/OvsJRME/JMYVXGrywQZycknJuEhAtSfIqS54DC/L+kAZg/k/Y/O/78z1kQoKb/nG3PLfzPBQDz3rH878vqRqafFV4WSaOsCKi4AYKIaEGkKK3Qao2iaiqUhtGNfDuMUy9e149oJeyFqlpQlwXeeenZ92J1loUZ+34Ual0SkGmahi71hQcEzdVKAsqyLDHaoKKgy9mfW0CFB25uOjabjQgjLheMo+Ph4VESpGMn9K+2pa4lSa3qmuVyKUhjehJZZCwEsXrSPuJcJz63irM+QqERRVSE4GQPRWFnnslMCRFxIHhRQ8+WNIZI04jbwWKxENR2GBLNSSiHKAE7lFYoHdhsrrm+ueZ4PMoi6zxd39P3otwe08S23e3Z7Q+MbpD+cg0xCDCiEWHOvm3p2+O0gBdFmRYoQ7OoWC4XLJer1Pc1poWoEvX6RHssCktRWPq+43Dc4/1IWVmUVsk/uSXGQNcdOR731E0llfOyJATP8SjjYBxGlDIcjy3vP7zlw/t7NlcbyuoVVbXCDSND32G0ZbvdcjgcUUpNi23f93RdS1lVbK6u+OSTT2jblu+//563b9/Sti3Lpehb7Ha7qa8xgyVZOOjp8WF697IQ0qFtOR6PlGXNYrXk008/5csvv2SxWPDwcM/heKB3I/vjkWPbstlsqOoalKJrW0J0LJYVdShYrdY0Tc3j05bwk8eHyKuXr/nkk0/p+4F3797x9LSlLGuslQXqeOzT3FEDlrv7LdfXe/ruyNd//EEWIl0RfE8MLX3fsd3u8YNjtdwQveX+fsf94z1aRxbNCoXh8XHLDz/8xH63n6xLgXQvO9quRetAXVuKQoCww+Eg9q9RBCG1FtsrxvO5qakqQIQOx2HAB0mKtdGMbS+Veh/R1kj/pw+4weFCoO+GM1Grvu9xfpwUrA+HA7vdTtoZihKDxbuIH5N2jFPSP2kChfVJLFEYNmrCcIXhFEOBC34K6sMoPav39/c0i4YqBZ9VqFDAYdgzDANVUU6uFjl4vUx0c2DogxeBNSXHnTRvQiRGET87VaxP87J8x+HciB9H7KQlINVL6S/2uGHADQNVUbBYLCiKndjLdiPBCxiD0jR1gbEVqJ7RBRTyXt99eKBZrLlabWiPB54eHhIZK4kBKks/9Oz2wrhZrdeixJ0quG4cp7FRFCWkoF1bg7UyZ8eYrE3rmqZucMHwS9u82jFP2kFNNG44F3a7tI38uf3O18bnqvrzBP1yPb0ED55Lxubfv0zkfw5oUPNg4JnfPfedSwAlAx6XCfQv7eOXtr/08/PY4vK7P7evS0DhI3aDOhU/fu6+Xu5r/rtcMLl8nnNdhVPF7nlHkstzOjtOWp/zuauzAtKsqDQbZ5mRwEXyOz+//O+zNgWVqM9BnZ0fiAONn+lKZJariNqGZ68/f3Y+ps+uMTq0CmRxx9wXTnovM9v00gZyrkHhkl5Olaj26I8LXM/d+xyTzveZvyPaVoM8OyMJXhYghOwKcQI28/7yeZWTIO7pmYoOhJeYTyeGgjYfndfcCSQnkvn8M809A0nyXB1hdIy6l9iorCdNib7LIoQGY4sEcsh1eu+nWLUsyylmFbeGk5B8FgvO12mthVgyjpI4ixDgSaBRKWnhjXiGsSMiLQ4CFhUJsIqTAKRz4rZU2CKB5mGap0KMGNL7ozVjEh6EkxDj6XPz9yfpzCmDNoZC2+SWEHFBGMExJbHamMQcFvYEiXnk3DhZhUKcrs1YnZyfZkCaQpjZuZ2CLLCZrHpzS4w5WaoOWcBSOapa9DmKUie2S54DLueuDLJotFMMgyeYkLTPlIBLOouAahFe9AHn1PSOhQTE5HMNQXKKYQy4MaTcILU1TRSkPMnA7AdkC3sBL/KccmIOnERd5/Mbs39f0An+/3z7a9bA+faXMxVmk2veMqL2/MIXpok790HGFKye+vDC2cOcIlpOj0r9DGBwvp0/7Pn5XS6u8/9X6lzM6LnFHpjYCjFG1ODxUXoUjVUEL+ctglAebRRlXaDtmma9QFsBUIa+x7w1PD09MYYBRaAqKhaLGjf0DF0ntH7vqaoKP4onfFb7lip4gY+KbngQBX5rKKxQl8rCUBaWyhaSyCvSJCgT5+FwnChwWmsRgdwfeXp6ou/Fmq0sKw6HI8e2n+5DVsWtq2pSoB3H3E8YUEqUjyMkazmh+EeVFnCVLPBUxCTVYVtY8bsdhwSq5h4mqf6vl2tevLgRtFWFKcFt2yP90HF1JW4Pi2ZJjNANPV3fIxY5ZrKD7IchjZ0N3nsOh5aIaAK0L3p2uz392J96Ud3I4/09x+0Tzo24UWh4RVEkcAXGccBaw2azpk7V2L7vObaR/tjiw4gbWoZBwABrLTc313z5q88xxvD4+EjXtfzhD+8Zx5HVasX19ZUsUH7kePSMg8MWBeMw8PCwZbfbESPUtQgjlaXl+mZF05SUhaK0GhU0y1qYFMF5np4Gjm3L6DzD6OiGkeXmit/87d/xq69+Q71ccn//wPv3HzgcjiwWiwm4WS5X08I9DEMSOJJ3zAeh0gslUqrVXXIVKIqKzz/7nN/+9rcsqpr79x949+4t9/ePtF2PtpZXr1/z5s0bVqsVQ9/TdiISent7gzHCYtFKcTjuWa9XNJsbfve732GM5V/9q/+df/dv/4F37z9QFSWeSN8OKOUJ1KAMXR84HDyKr/F+ZLfvsEazfTpiTE97PHI4HOjagdVqxWJZ8vbtE+/v3rHdP1I3Jdvdke++/4nj8UjfCQiyWG1oqgrvHEPv6Efx8jZqwLmKEB0+9AxDN1WX6qbEWo19JhvyY8CFwDiIyngEAR+iYujGxESI2FDitWcMjkDg2A10vTiSWCuBadu2xOhZLATUnAezRFGeUd5ANKmSLerGIQbc6ImVpjRlmnulPz0ECVuM1dILnINto9Ex0u5FZ0FHRVmLsGz0Edc7XN/Tjz2lKikqqXDIvDHie6ks1HWinRY2CaVJcD4OXoCEtOj/v9n7ry5Jkmw7E/yEKDPmJDySFrmku6cbC/3//wReMJiFAdC49xbJqsrMIO5uTJmQeTgiqmoW7pFZWbhYQE9rrlgZYaaqplTknH322VueQ2m/QhtinCnCUyXPe/w44sdIYZOQIcKYclr6nPu+p6wF8L257Xj//om+d0irkCXElq53GGPx0YAuKCqNHhzHU8v53PL2/i11XScwTSUrOc92s6KuKqwRQM8WBQ9vH7i5uWF0jsPhwOhk/GlWawH2djsCcD63dIOohdfNiroSwd0wfpr45iRqAhGuARpyleXTBPT6/y8lndfAwfLz689eS1o/Sbyutr9Orq5/46V9T8e9qHC/9NvX53K93+t1X1vnbwmsfmp5jdXwU1Wi63uZtkapnwHGLP4uyfClYNmSWZLXW96bZWL4Uox0CWpdPgeZBaBiqnZzyTyQD1I7T4gXz0hOYLx3hOBESwISW+raHjWS2rEXAENOjPPvpR5plS3tSFoEs/5AZggsr911jDgDCHNSkWMjEYhbgnCX17EoCqKdnQKyfki2egzEi9+JMU7v+TiOF+9VBpZzJb6qKrTW0uqWbA3L0ibmo55E7/K+r2PlC5AhuR3EVOkNIRDHQSwNTYWZCoxGZo10zYyeWWjBz8+n1oa6LiBcWrfHAH4c6cczQ3um2WzF6cuUxBA4Hk+TFboIZStGF+nOUowY+571ek1d16ybhk4JyH67202gQgZRAJSW3nwwjC7i/cgwdMky2hBjwWpVp+PzDEMnLagmM0jUQotCLDKz1ppSUnjNOZFB2gdMiChjiV0noss+YkRCSJ7BpHOhtZm2jWh8hJiUFE1Z0VgRTZR31hKVgaSJ5b0D73EpD+ldTz9IHD/4gY3ZyDtqEhCpI0Gl9ymkwi8Wo0Ss0BgmYEwrac8QloPCFho7yDjig09Jf4GZLOqFZRBSp0F+zLKAt2CN+d3ys4aOytoCaYwIARcWgvkhpNYiYSIYY0W3TItThF/OgbmdL7n3TdiAWo5d87hGlK7tXOjIxyY5qzzH8zi5aEUKzMf7rzhv/PdY/tbj/6tBBVg+CDMYMH++mDASQyEdavqT5E1JvSgqo9Ikyg3TpHMx4039MHkCugp2psH7U3T6pWP/OZ9dX9wMKMQYiYVGOUEjVdaU8E6CwCjH7hM1tbQlt2/u+bV3vH/3cRooTsdnhv6cKGklq9WK/nwiOCcUMOYJqC5KbCFe6R5N7QKrZiUIpZIB2QcvKHCMCXEtUt+6TER1XTOOkric25aqrPApGXl+3uN9oKgq6krTDwIaTCIyOokz5WrB4rrkibNpGtFTsJfiYApFUVgZWaKlsJbtZsPNbstuu6FKzgGn00mo6cOIIrBeSz+bBp6eHnl+fhY6ctehdJyYC2/evMEYy/4o7gxi06lwLoENXQdE6rphs5I2kxAjRVnxYAsBW7pOLOhGEc08Hw+czydUFKaHSbS51UqYHW17Fju41ZrNRkQJj8cjT09PPD4+orXii4eH5OEcREAr9YpLFcAyDGqibTVNQ11XoCLtsRUByFEClnFw7PcnhqHn5uaWVbNis13z9u0bUIG+P2OU9NIVjWWzNlPCFVE87Q8iKpX8jf/xH/+Rf/tv/08evnjgd7//Az/++c+cz2eKokjUQDslxDnoAWgaaUlQSlGU0hJwOp3ov/+BuqmTM0PF/f09X331JUop/vmf/ok///nPnM4nvB8ITkCF+zf33L+5T9VZz83tjvWqTs+S2BqeT2didNzd3rK5/YLd7pYffviB//T//c98lxT3c5XA2pK6Fk0MpWEYPF5JdVlp8E76WJ+eDsQYefr4kcPxJO+vshjzzI/fv+NP339HJLJa1ZyOfRLf0qzqLBQYCAXpeT1zPp0Zxtk2CSQoKIoSpYR6V5aVjAM4OFyOM6djz8FLn7VOYlD9GBnHjrbtpQquLCoYxkGErcao6DoBNIwWa0mh2A4IyDCmZHuuLk6gXTQJ0J1GVGLkosJmbBZKihLEpx47rRJlcpFslAmwbM+tCJY2AhKsVyvaOFtcZovZrJo+ec57f0W1BUhBZhBLNmukz3J0KYDXWdU5V64V+CE9r6JRMprMoClQSqx3vXOcTi3eK+qi5O2btxxPI8N4IjpHjJp+8HS9R1sLSuODwkeFNSJI2Z57un6gqmru7u4Yx46hayE61isRQK2qStoyWmFJrTebKSEoiqxoLtUyZaStpEtBry0KoZEmO96XhJjynLsEFa4Tn0xRvk6CXkr2r+e666rzcpy/niNf+/v1/pf7eAk4WP7mdRHgpb8rPp2zPxcMvfbddcX7pe9+KtF/CYD53HJdGc7n/hrI89JvXf5e1lT4PECUt5///bK2xEvg03LbDORdn/M1qLBkfoYYLhpZp/3GKKzBFKQTZ0bozEoIycrcpTYByVIyE2e6T0jImNslFEv3C4lX53Ng8X8BSWMUtudSzX/JWFiCdjkpXxZC8r0VKvxsa2cT6zIfS07sY1DTuFvYAhSzjV6ycrx2B8nj5zXzaFk1z0WkfA2FgTWPCcB87UJAp2LNFEPHODkBjaNLSbJN4Xiyf4zzvZLrIxdSK9GqWLZthJjaAPxsjxnSfZ2YIAqwBtd3dENHjJEisaFDhK5tUwyq8TFS2ApblhR1jevODMMwVbGzuHm+Z0oJAJAFjIW5EdFJf0UhuhKTDWQ6j/W6wY0iIixPk+ghaJXs1XVSC8v6E/ESUMtCiiIYrBGZudQyOg4Ltoe0tS6FdOXZNIjUsORLoukw6yM55ya3pPwsSLtCvk9hagfIDgfOO4qkb6BMZrbkFzJKZT5C8G4SYs/f5bdKchKJh4NyDOMRP4w4J3O9D3M7VR5nhHSiUj44231KsU7O140DSll00nsQkMWjjbCOxEEu6agoEUqP0aMUWGsIMTtFmbTtYpxLhUlSS74AQOnbyGULRL4cKLJWjzCyVVJFuJxr5zbO1Eb0wjSwnIf/ey0/NZf8ay2/oP1hST3LXsKajETK51loKE6I8LzEi/9nxCcuJjiZHNQ8yDFDBflBickOKX0o+0kTxEsT72uUvbT5izf8taqHUuKooKLHjUIV1pPAilC1RTooIbWj7Gez2fCbv//7RFuK+O89p/bMcDyjleLN/S3GlFS2wmiFH0fQI0obmvWGplnjgef9kbbrsLZkW1b46OjOZ0FPjSBstjCsVg1aqWkiKlL/c1ZC9SFIW8Aw0jsnuiUhQD+gjUnU+zTYjiMoRTcMoJKFTZoggSkxzv3SIWTqHajU/pCRQJt6nm9vb3h484A1hsfHR47HI+MoVesQnAgyVgWF0cIYcKLW3zQN0irQ8fHpSQZ4Y1KlNgg4kKqaZSm9z+M4QghUxlCWdlIAVklcpTCKoBVFVbFualZVyf75CUWkWTXUTYNYdbpEqS5SS4MkxYfDMx8+vOd4PDAkK0iZ4BeIfQg8Pz/hnJt63bdbaXG4udklz2gRGfLOcTicOB07EZbsReBmsw4UZcXNzQ0Pb2+pa8MPP/6F5w8fGYaWVbOmrlcMo+Nmt2Oz3fHl6BhGx+gjt7e3/N3f/z1VXfGf//N/4Z/+838C7yhLmYhPp9M0AGZ0P8bIer3m5uaGpmnkGiiou47j+czheGQYR7788gvevn3Lr3/9a+qq5o+//wP/7t/9O3744QdsaVitappG7vv25pZmtabrWrTR1KuaIbeeBBi7ETd2aODtmzesb97w9PjIf/2nf+Yvf/kzwXvevHmDqL0rqnrNbrdFazieDrTdmVVlJSAIcbJYzLTDc9dPPZDOeY6HEx8fnzg8n7CVgAIxGlYruT/Rez5+3NO2HavVivP5yOH5GYisk3ioKWq6IXBuR7ohoJQEod0oML15YZD/4cMzhxEKK5R8Y6NYx+4P8vzakqqSPso4jOKIgsJFhXMRayPaB/p+pOscWkds4VFaFKRFICm1EAQRJbLGynUzUlFRCQB1zjG4gULb5K6SJ0LpPfZ+tqRTSJAqgZUAGEM/4p1QeKuiJFRu6kvN1TSTxpVra8MpMJveFbH6JfVFgmYc5NmISkDSGOaJ2kze38IGc0psIsuypu9HQhCF/OF0oh9GNpsbeT/WR47HnhGPimoaF/ECgHfDkBwopILY9cL22qxrdrsd795JQLteVdLulYK9sq6StZnneDyijaGqatbrDU3T4IOnHwaKUkA60Z1QVHXDar1GF1YcIIryk2dmOT9lsHc5P+X5V8TUzOKzmdr8UsL/0v5fAwCul+uK9kv7eC2geu0Yrj//W5P7z33+0jFeJ+Q/5xj/2uX6mr7UkrFc9zo4zQB/DrGW338ugM3A00W1OMZP9r9MrJffvfRsvAYmKaWyo9oloIAkWZnKHJP7wrLVQTSaAngBheeypyQKJCtGrRC3iJhMxResi+wWEFIi7dy4cFEQbRitIRoFYU4UlmBLtjhcMiggP/cq6Un5ReIqdP2sx5B/b04iM+zBJO6o9GznuRwf8zZuoX2Q3/3rY1FKTZoK2U7SWnHiMUqhI+BFJwovsashMUlzDC9lc6IPeAK51VP6/yO5Pz24MWlZyDUR4NgIAGFmplycBCsNMfjFtTBTa0QMHksAP3I6OYah5Xy20utvpDiW2bE+KoztqRphhm23W87n09TeuWxh6Lpuui6ZgeKS60DwI2FxPMFD155w47yPMTqGviOLB5JEmovJAtMTc2sDs2uGAMipLdeN+aHHKEOJtATm5+FTq8L0DiUXgpASG6XFEtJkjQ+d2TSLd09rieNVYuwoJn1WlRwiQnp/ZH2SOKgk5jEKG8gHn4RodfrOSsyfjk8YMSVRrei6BhcHnB8WRQOJRZYWkZNzTIoXfGqFzgDb6AaMiRhtU4Iu76bR2ZYy4vyIaCUIyOC8gArG5HdBT20P0/CkDD6MKC2aK4rMQphBh3zdZRtxGJQhcjk3+CSeudQKMlNO7H1MQMfnx93/0ZkMf+uc9leDChk5TkBlugkSkOUHMK+XwQRZT5C+Jap+OZFHpFUiI9fq8sZPFLM8GJvFzcl9hZ9ejNcqHos1LgCR620vJu/lRJ3+Z6yWHmiVhSqZqvlEku2QDPBKa7759ldUdS02ccDxcODx/Yn23NKeW0pr2K4a6qpM4mHSD12UFTElfc/Pz5zas/TzahE/0Uqqx1VhpY85qcMHJSjsss/P+5BGGumHs0WJNgVjcPgQ8X1P3TQ0dY21lq7vORxFMd45L4h09jLLllAm+caPPWqcg6Pc20RINmpaocsCbXQKuA/4ZOknfegtIJO89yPD2GO1TBxVJToDdV1x7lqe98+8f/+RkKx/MgoN0ju4WqU2gBBoz2eIEqSgRJPh3Hb45ydCEPqasZbtek2zqjAqMvYi8ljXDev1hhgjfb9Ha839/T3GGPq+5/n5mXfv3nE+H7HWcH9/x3q9ZrVqGMeRthWmRNMoQMRpTsl+0FrDzc0twzCmpMuy2WyS44jGjdB1LrEWIs/7A3VTUdcFd/cbyqqmrkoeQ+B4PqGipSpXmGS/1Kw3FGVN2w9EZXjz5oFA5D/8h/8P/+//8O/xXcfNumG73aZJuEdYHTVFUYgGRd8zDCISOgypL7xt2R8PjIPQ/oqi4Obmll/96ld88803HA4H/umf/ol//ud/Yr9/pqorVuuGL7/6gu12x+72BlsU+NOR0+nE+XSi71oIHq0ibhxxfhQnjps32HrN73/3e378/i8YBeVK2iP2hz3WWm5ud6xWa47HA/vnI217oq4bTJEq7m3A+RGS/exq1YjLhtbUTYmxlrouRS04appmzcPDW7abDcfjgQ8fHxmGTjyQlShTh+AFbLEV6/UtzjkeHw8cT2diUAIeRnBObKe2SfF5ufzw4cTBCfjVDIKBPz4+sn96pmlW1HWgqUBrCYSdd0Q0xkqyqROA1/ctzo/UlaUYQemAxiRAYe7lNSoBuAS01RTYxEYQCuPoR3SA6AUKtNqgQsQWFVqLyJbSEoR6HxidS5V1oam60RNDT1Em95+iIMaIC4GY3WPKElsUOO+JCdDI/MFsReZ9xPgAWqozSmX/7GTlNo4TwOy9xzjPar3G2EKCWlKlJyhiMHgHzssY1A8erUvqjYzD2hjaVgJHZayMZwqcd+LCEaRqZouScfQ8PT2xXn1JWVVThWy1WrFarxEdiJBA1hUxRtEmKQru37xlu9tSWBEa6/o+jb9J/LGsqJuVCDYm1wcVXprT5rkpxpgSgll4TUAfLfoy6rKyvKwmv5SEvwasX1a4L7+7/vvy3y/Nqy/1hV8nwcskN+/v5yT518yDl7b5HCvhpf18DvR47Rq8xoC4Tvqvz/G14/nsfq9Wfe14P2EjhPjJ+tfHO1f6P2WSXCdE+bPrBOmVgwGY4qS8Ta6eRx+IQUCEGMLE+Isx/Xvxh5gtBmdgRgQFEwAR5/aJnPRM+0sMWmFhqUSzlncoV7wzWxNmpsBS58BoyxjE3jevm9X/Z5Bgfv+kBfM0Cc9OCa9NWj1DP7EDMwgY4+wElpPj5XOTGQ4xRoZBhJ9zIclaiyIDKu6T8eC158s5J0UgmyvPmsLayap0ulfOoVOCK8C4wWg7MTuC8xdxtHc+lYdDukYmOYoASZNK4gwRLa5XG6qy4tyPInqsNYPzxMcnVk3D1189UBQG5wyn44nT6cgmFUGyrbnWWgqBlHREYewm8DXbf+ZF4p1hYpz1/bC4HhoVFXVZI+0Gic1rzCR0jBLmi0qAvcUm+r+4rSht0LmlJT1TBMmpgtjKifVgjAQ1a2vk3v/532o67hAlByMlwT6dm7ECQigv7mYqt1bk661UiiGyyKlBqSCs8SS8Po4jVVUTGWVON7NdqNYp7/AV1quJdeC9tEXnXBEgmoCemOkhtVLI8WShdHGDUGKnGUVfSp7RZHUalbQyRFJ+6XE+wgDZilKcB1VaR3Ic2Xs+lqzxt2RTp8wyMTTzdcxsivQCzGMWSwA257fJSlXPz9LyvXptTJ+AwVdy2P8Wy2v57U+t80uWX9T+MPt0LiYj+WIx+cv3S+BdLv687TxR5T+yp5gbcNKNUiorlX5uctefsE5+TgUkDywvBTZ53aUy7rRdQghFvXcWFZIXE0m2nYPoL4L6zXZFVX2L1Yb2fObD+/fsn/e0xyPvPjyxqiu889RVgdHQVDVGKdquY3QnDscjLng2mw0hqMlyURFF/LAoqKsShQjNOCdUPKkUiors2HZih+g8KEO1WrPeDBwOB5wTulEWgLRlycraKZAfnQw2xihMUU7of4hSDY4++dRHacHYrFcU1jJ0PT4EjC1Yr1fUtQzYT09PdG0nYi8xygQWI1VdsFo3bLcb3t6/mYTerLUiWGcNznvO5zPH42l6dvq+pyxLNpsNm80mBQaI6OI4CtgSpVpxPh85nVuyTdN6vcZVJeNg8KNLz9v8HAoaGabebKUU+/1+ckxQSrHbrbm/v+f+/p6maui7nqenJw6HA6eTuFXkIOPjx4/0fc9+f6BLloZFYVJ1RrHd3nCzu+d4bPnzn77n48ePHPYH+v7M6fyM8x1fnd4QokNri3cj57aVa7xZo20S3/Ijm82a2/sHqqrmn//5d/zh93/g+fGZbV0nyrhU8HNg5JN/eZ5g+34WBeyHgcGJMJ5CEuLd7pZvv/0Vf/d3f892u+WHH34Q3ZBxSIGXobQlu+2Ou/t7rC1pu46u6zmdzhwPB7wbKYx4TctNU8JwaCqKpmS7avji4Q33N7ecz624qZyPVE3D2PccDgcOhz0hiFDnbndDs6pS0KVx40BMwFLfdkSjqKuKzbbBmIK7+x0uepSy3N2L80mMkePxyP5wwPtRhI+GnrK0rNcrUJrRRU5nEYx6//4j53M/2YwNowiAhRi5qRT86nIsevfcc/SGogB7Fppve+roushIpPOO09CjoiD7WTCprGIKlhTODcJwIRCjxlpB1K0R61HnPDEE0WqwGqLHBSeJvNFExH5MW0NUitEHokuaB5WmMOI4oZzH+S4xyTTgGMaQqKQyQocQca6nH+TeKW1QxAlYsaYQdxqtiThC9OINHkcUiX6sdaryFakyImCbtT61PbiEQYQkctpjyorN9obVbkOMmrZtGcYI2hGVJUQBPUMUEkLbDzh1EiaLkiA1RI+2Aa0s2sLoHC7EOSiJ4N3A8XCg72/ZNKKrUKhZrFTYYqIVUaTqZsiBS6rUGGuTXZ/YAKsglrVlWSYRNbmORVG8aEP6c6rnr1WNr79ffvZzksGXqtCvLZ/bV/69KTFM61/rNV3vK8Yo3el/Rex1kUi/sM+fOo/Xlpf2+dr+X/qNl4CLn3Mcn8QpOSK+2tf1MXzy9zALdi7/v0yilyDI8rdfu6fLdfL9zJ+9JLKY9V4yQ8F7T3QSQ8z99gtHBhKYMNH7/aSxMD3XQAye4C/FE31IlfOUFECcKprZ5vMCLLgSSszfTxoHC4Augw2QKq8xj1uZ8eAuWibkOMaFxe587cdhxHl3wWpY/t6yDQO4OIalkJ0xIpBbFAXBj3gn4rr5fctFGIm77HTOuaAQEsislKxrp9/K8b5cPOl5F80H51xqDWDap1duulczTT+5BQUtRbEkTFlUJeUoLRMugejee0qlMAr64MCr1A7jOQfHux892+2apq5RwOEgrau5tTSfV3YkKKwh+KSNpsUlLeuMwayL0bZtYpvm1omR4CK9LRmqZgKdlFLyPCIMYHEqN+gwtw7PCSti48iC8YMCJc9YSNVupSM+RBEwtMWLQPD870j0YlGeGT0xerL7gbUFDmHbTW3Mi/dbmICZPSKJsYGkQzDi3OJZUYoQTGL/gI8Cfsl1LrF2LtKGCQSM0zqg5BzT8U3Pd2qRgEAIY3p/FuBVTG3IGFA+/VsRgug2DEMnxQc0SnmUMlNbktYabSSHycXVDIpc5JsAKktfQm7PV3JC5Eknj1/L408bp/Hn07FxOa78j778reDCL2AqiK1JnEYVmERocs8KuZ8lMrMNEiyg9DTgyksRpwd0OdkQ/fRQqPR0ifCgSV0t+eYoQejUfDR//Tm9DChcT8IXD9CEUPnppZguSTrdmCax4MTyKCPyq1XN2y/e8s3TN3z/l7+wf3yGEDnsnzm1nUywUVGWhhAGumGUpDHIQFPXDdvtDrTidDyw3z8TnPRRF0WBNQafEijnHP0gPcXWlpRFiXOew/FM1/dU9YqyqLi5vcWHIFZ/SuNCSAiuQykt21YNZPXkJAwjyQRokyhIWjF4j3MjRmtKY6nKkuhGykJcJHa7Hav1ihADQzvSdWL1Jgq+Qr1+c3/Pt99+w253w8PdHWVZsd+LWKH3ntE7mtWaiErVQgFVvO9ompIYwA0OgxLqnxErRLRKdCqdEiCXxAYNbT/gn/bUVQvRMzgnFZO2FRZGFEG1/X5P150ZBunBE4ZFPwEfeWLerDds1luxn/SBH3/8kfP5iHMu6RM0DIPj+fmAc4H1+ojWcDqdaJo1X3zxJV99+Q1v3jxQ1zWrdcWHD+84HPcMfzkzjC2Pjx+4u9thtUVbi1KGEKEoKuq64Xg+sT8e+c1vt3z79Zc8HwTJN1rxxdsvMAQMYbJhWq1W1HU90bZFdEpEBE+nkwyOSqrASovdUb1a8fD2LX/327/nyy+/nMCS1WrFV198weFwoKoq7h7u+fqrr9ms1pwORz6+f5cEkAJ101DYDaumxhaGoe3oOrFUbFYVVV3xzTdfUtclXdvzpz/9mePxCasDKjqePr5jfCeU/7v7O77+6muqVYlPQlPr9ZoQG4IbGMeew+GJYRioq5KmqTCm4OGLN2xvbugHEeobx5GuO3OaLKpUApUCWnuEBgddNzK6PYfDiffv9py7XpJXD8M4Mo5C8zs3Fn5VXYwxj8eBMyVmhBhHed8CaFMxREtwiiEI/de7RPfTAet6QFSUgxc7WUUkRJlAAxqjwY0joxsgBsqioAjSFziGUUh+yRe9NKX096Nxg1DzjZZJ+2a7QptaUPtRADkdIGoLBBE7Q2FSYOicWENGRUqSsxq3R9XSyqCVqEOHMdIPyVPaWIxWlMWyB1kAvRCQ+QAQN40E8I2ec9thAgQU6+0NIWoOp452f6Sqa6qiImAFlImgC4uPMJ47cZxRwvhwozCCggqYIOMtgFZS9QxerGnNID2+67ri7vYOP/TYYrbcWiexU51FvaxNz8FI1/WUpQhajt7nQirZ9tPYQlgd3lNWVWqL6H9y/srL3N6gXwxuclLzUjugTGuvV7nz/39JYPTS3JqP5Xq/n0u+ZYXXf2fJaLgGSq6r7i8l3Mvtf7La/hPn+1qR4qXPrn/j57AWpnUX670EALx0bNfbLX93aTm43M8yuf4cYHINHEz/XzAHQgIUpIqdvl/oAMzbpWQrJaFxASgQnMRV8w+jorAOfJxBixAEMJyT83wflpoE2ZLyMuFaJnHX7g15cclO91JwdAYV5LtwIRQo7IGFm4aaBWeXoMBynzkxXt6D5XO+bJnI7Ze5DSCkY8ztjPm4lvc2izw2qdVzGHr6oSMo8GMPMSR3gPR8pIRLJ1E9vGMYepTRaFWQskSU1hggBAFbQvB4NydaWXdLa4WxJUXlRcVndERUYpgEqrIkBDgdT8QQsEYA66enJ2AuOMUo7LCnpyfW6zWThkWcQcuqKlFBNA8KVTDaUYQbFRCELeLxNGXDdrVmdCM6wtCPiZE3StuKtUQDQ2qp0el5MlZsShcvyMQcI5Jsf9N9XY6tIKBAkHk1LkXkNaBEV2n6LAFt8vqI5bPzDlTEmBJjNM7J93LfZpaBSrlZBl5yK0uMkkRrpSgKaVcYhlEspWPAhxHGBLLHrOUWr/abU79ISA4K0r4cUtwkrQogxTsZA+S6xHRlJGnPLRQCrmQ9DqUiqtAo7RgGiQOcS/mhMphUcMnspqIspIixeOayO0VmIshxZ4BBWkTyKHkN5lyPicslvpKJvjTf/K0J/L/G8t8dVPj0R+eHCDK6s1hnEsvIwEKYHzql0sOVb35CjaKg1xOKl3T5Be1Lf6Z9TjtLaNJfu1wefz6/ZSVlec7zw5XOJtHxYoyCNgIqmtRL5gluTL2A8oC25yOhajBG8/btW/7u7/9uEqEZB0fftbgA9WrDzW7N6Xji8ekJrcHaEmstwzBKch0DQ99NL03TVKxXK3GHGIW2LgNqkWhcQh1br9doU9CNLiVIElSXCdVWdp68sr9y38tA1jSN+NM6cQRwzlFWJXXdSL/92NMmp4cYgzAHikIq943Q7OtVA0A7tKA0Rhuc0jg3sF6veHi459tvvuHLL7+gKGRiXK9Xkw/xv/z+9xhr2d3skvqrT2wMqbB3Xcc4DHTnNokr1pSFTK51XYM2rJRm5zxBaY7H81SNJ0JTS0uB97KP9l0nlQNl8UFU3I/HY+obmweYvu95//4Dbduy3x/YrrdYY4lRAob1ek2MkePxAGi+/ebXxBh4enri3J4Tbb+lbVtWqxY3ymB5f3/P3d2O29sN7z/c8v333/P4+IHj4YRWBjdG6rKisJZyXSe/+0LEsbRmvREgJ8bI+x+/5/HDO6wxvLm9xY8D55OANUopbm9veXh4AOD+/p7z+czT0xPPz8947yVJKgq6YeR8brHW8M033/Kb3/yWm5sb9s9H/vCHP/Du3TustTw8PExWlF8+vOVmt6NrO/70pz/x7ocfWG8aHh7esF6taeqSuqpQKtKWLavNmqqo0LqAqGFdUZpbTqeOsT/Rnu+w2tANPYf9nvZ8ZrXZUJg3AOz3J/b7PT6MlGWi+XuxIkWppIhtKUo5PunoGcQtRME49hyPx0kjo6pKabNJtrASpHmMccQxsj/1HNqRth3xQexcRx9lEgXO+oUAH4PDEINOlTWFSSAY2oqqs85q5R6lxHpsTOyjpfCRVhE1BlTrcUEcS/w44PyIUYphHNF6nMaxspSKknOB0Q/UdUVDIcyLkwTu5zZArIi7ZBGr5bmKaR8m9/QrhS4KtFLTuKCMpq7FYte5PjGFSsqCicY5jo5xHHBuwNpAacXf29qky6NNCjgWNMr0F6ONCFfZkoDm1A5s+gG0MBOO555z79msFP3oOPdixVlGRVklhfVcSVKQPHklgVAkFkfqI42RqCJZZDFbta3WK0aj0Monq996qj5Olc4UxLvR03UdTdNQVhUGYU3orJQOxFxZydtf98ukZVnRzz3plwJzc/X1OlHK23yOsfDJLLlItl9a8v7yui9V1V5KSF/a7/W/P/3Nn0iyXzjGzyXBL23/twAK+fd+Egx44dq/tJ+L+/zCPpZxz0vAwku/JfFKquovQJfls7IMwF8Lol+618uEd97OX3wnAMHsbAAQU7V/uf8sNpeZC8tKPCxIGov9XjIcwnRucrxMjjd5vdyiKdvPwmvLZXLRWdynGOOk7QLzmJauTErk9GS/vTzXZQ9+BhX8C60Xy21YMBfy+GOTdff1PciJtFKSzI1JU0hrnZhg85/cOpFbJfI1zu0PMTMrAB1NYhYkgVgtujz5WrpxRPrRS4qYBPpQQsFPz5b3brpfmbmpcn04WaIHpUCPEmsOPdpYbm7uKIqK8/FIezpRlSVFWVIUorGz3+8n0d+maabrJ8KZw+TYI89Csis3wogrioUwZhEZiqxJYaW1L0bRUrAVCp1IGjKua2OICkY3MxOMzsyIzCJZzDUxolmImC5Y23pxH+X/8n6H4FPyHVHpvTGJJa0AH8XBIrggttRGni9jDIWtIKqkfyS5lJ4S5/RvYwgIKyWzhwT40FgbGYZxerYuxgMSiMFcKJ7GZ4WUf5UUX71XKFWQRRHz+zSzmWZNBJ+EGmchSWnnRs3jmUkMnzy+uNGhlLhhKZXzR2E3VrWZWENTy8g0B7I43gVrIapPZpp5bJoZ7nmZ7tsLqPfy3fx0X59f/pYk/5fMX38rm+IXuj/I/5fqmvLZsp8uZd0sKyLLiS0/nEw3J0ap92tAJSVSJvr5vEz7n47nl4tf5Ad2OQFePwAvoUoB8MyDYsRPNB+lvCiXJ/skjSKBf8Tg6Lozxmg2mzW//e1vGfsRYwqsLenbFgiU9RplKmwVKJuBsRNF3NGN9INUjeWyiI1k0zRCEy9sEuaB7L/b9620NeiCIllT3tzeYs4tj4+iz+B9YHAeU1RoM1PXuq7n3Io9Hkph/GXv5DTZGCNiPhTEpsJqhVGaqpBE8YuHt2x24ts+eun5896jkOp4s6oYR7EFenh4YLtd45IQ0Ni3nM4HCltNOgz96Dl1PbuNaAHs+yPBiZXnMFRC91aw224p7BdJk6ER/x4l1ZjNZkNAMbpANzjOXUdwbhKgHEfH07Mg3m3bEgL45DGstWK9WVNVZfLkNbStWHN+/PjI99//iFUFq9WaVbPCFiZN3gXbrdgcFUWZBIEq2rbl8fGRtu0BTdt2fPz4MfWsGapaUze1OD4QGIaO47EFLM4pTm5AMRCDwtQVnkhZFtzf3/HNN9+y3e74y5+/4//6L/+F9z/+KEr6QXyRh2FgGIZJZDP7WN/e3qKU4scff5yCtaqqcCHg45nDqaUua7791a/4zW9+yziO/P73v+Of/vm/0p5OlAvxPKlEaIau5/F04oe/fM/xeJDkLsQEBo2p91QQ8bpecXd3h+sH9s9PjENHcCMax93NBvXbb6mKgvcfPzJ0LdZsuLm9pbCa56cnHvdnPj49MvYdxmpCGFAa1uuaL9/es91uWG+2hCBB2vPTM0/PR0JUNGuN86Lgf27PlEXBbrdhvbpLwNAxuRrUNM2K/bmn6z396BljxEcto5fV02QbXigOK1uA10R0qgIp0R/xAa+8WFFp6bc1qUczOpkofRonNaSEWOGCpu0FLCQGfArSrTEYPU4VO3FaKNFKcT6PKOVYryxxo4mxoO0MbTtwMh4fnnEBttsNMWh81JCQ/ojQNU2IFEoRjQgM+hixUU0Bd/DgRk/fjxSFw5gCYyxKWbwL9J1j0AHVyKQcfHpPS4tKzDgR1QoEj/ym0WJhqRRnHzmcWnj3gcKWeDQuyPN2PguY0PU9o/cUdcV6LYwvYw2RJAiHwhYF0Xm5H9oIZToEAgGt1PSuh8QCs1b6X7WGuq5p6joF8SNEoY2OzlHV9RQAjcHjQkBrYWYI1VjaVLRNgmdFAWiGcXhx3roUfJuTu2vKdK54XieLn86DlyJ8n58zPw2QcoC2BC+WYnmvARUvJcDX8/An4Ef8tGf15ywvnfdLx/bXBH4/da1eAlB+7rZ/ze9eX6/lZy8CCpD6lT8FFZS6bPl8CUx4Cay4BlLm+3npdhGCCCzmtgV5uT9lNyiVUs24FG4U1qdagAXR+4n5kP/k7TJzQWtD1B7vBbjzHlwMKcaMIqKrNV5dHv9LIJhONP+ceAujVrMUTpTtZG4Vx6oBrfXMHAhhsq5TSk2FuAkQKIsJnJ3OM84soyWbITMYYKapX+swBB8wSlNXubVBjrMwFmtSzGgshCitgTFOblV53iFGse2NEIKAEVrpSew3M0mcdwx9TwgxJbV6Ai20Vowji5aWlDQquR8aBcbKXJJc0sa2o+862HlW9ZqmKnn80OH7nvV2w259A1ozDNKiWdf1dE0yoJDPd5noC/AjRUvJXQIhiRs39UqsOyHdB2kfLotC9A4C0nIQAia1uUn/vcYmwUoBHBILhZBAGD2BgApxmdBxwaJavFMRA0m/IHpP9GDMPAYGFyZHJkKA4KZ8Q85HoTBYK+cq+zVzkh4lt8oMCq1MugYZQEj5UZT2Qx2zs0HW7hEhx9EJKCTPikJrn35jyQDIzINsWCFAy8TwURL3gcyLWTvJKksWyfTeT6CC1gqMSqCYTiyYMTlkqJSLgHMR5x2jk2O1tkQpN+mrgDCsSa0OcrxzQTzGT8fNNBJM10i20fM498K4fj2u/o+8/HcHFV4KPl47iIwgz99nZkG8Xmt6ybPVx7TF4uGU3WXazHUgcLHBX31Onwt6ZP+LyUVJP+z0GqgIIYsGhQkEUUpRlBbjRIAlhIDzGh9lgLDWcnNzw69//WuqsuE3v/47xqHn6fEjHz+8p+vOaFty9+YB17UMQ09IiGld16Kc7D1aR2kx8APH44HzOYpFGjIgiqUiNE0NMXI6ndCFYxwdLoni9MkSJh93CCLCNiTKXg4au66bEG2hFMkL5X1MooqCEttaaPS7zYbNes1ms6aqK0IUqv3pfMYFT1lWbFdbqqpgGDuaVcVmIxX95/0z3jmO+wP75z1FIdS89WrLsD/w/HygPXWURcHoRqL3QmuLiogEFEVRiChPEBrWfr+XaiQi4FKvNtxhRahydLTjyDg4XCn2QWKrCVoXjGPH4XBiGAaapmKD5mZ3y+3dDXVdcTqd+NOfvuPdu3eiOhw9ZdHgy0jXnZOtZ8V6vUZpy/PzPiV4RbKouycExY8/vqPrWsbRYa2mLA390NF2p2lQN8YSfKTvHHUlA2vXnzmeTuxPB2F7/Oob7u/vWa1WPD5+5J//+V94evpAWVisMXSdgDtd16OVqNPHAF3bobQIhK5WK7bbHfd39zgvSe6x7bCm4OHhLb/5za/5x3/8X6jrmr/8+Tv+03/6T/zpz9+xbhrePjxgo8WNI9EHurbj8eNHPnz4yPFwwlhD8JHHxyeen57lfbEWW9iU9Bqcj7TnIx/efU/Xil6GVobttpHefCKF1TRVhbElTbOi70cen84cjy3nk1Day1JEi6xWEA0xGqyt6PuBw/6IcwPPTwfavuPu/l7Ao7ET+mdwKF2w2Wx5ePMmBUuWcRRrQW0sp9Mj+/NxckkRQaQI2iTNDi3jxNUSU6AWdR4n5yB6DB7vHME6yqLAGJLlmU4oukzeUSlUzAkjDGNAigdhqm7IvZuBW7HJcmg0bReFUjz2BF+CUhxPgfbsUXhG9ySg4xiwRuP8IFarVlHY3BOrMVYClhAjEcU4htR6JfaQPojGRNcPIg6rhaqI0jgf8P2AKDxEikLsJbP/t9bmghqdWUlKKaISO6lz2zOOgbIoGYeAj4p+9LTnU3I/cfgYUW1H2zu2W8dms02Ms5iEKRXamkQ9ZfpOWu9UamnQxCAsLJD2rqJQ6Zhn7/kh+7knELMsK4qqTAFIxFjRuJkpzjGtW6Q+14gbHfNs+Pk5bKp6MleIXko0c2Dzkn7BT1Xwp2c2zYVLwbeXEt3X9rHc5rWk9KeO57Xlc8WAl5bPJfuf2/avPbaXfuNzgMZP/f7iSC7CnrzvJaiTP79IlPWngEOe53MSv6z8X+/npeN8CVgIC8ZABgYICxeFZVFpuZ+Qhb2XbIdZrPH6Pi231yhCOrdrbYSJ6bAIReX3Llkhy/NeJgVL8CKEIBXgq+8zOzHbFMbIZPmYf8+Nc4Lh07rjOErimZhwyyUnYC+BRPk6Z9vYvF7epigKNEwsqgl8uQKglkKbs+Dk0vowX+Mw6XQpJJGaKs4kcIOUREWTKv5ZK4dFwJ6fKWlxAZ/ui9y3sijwowhrno5HCmVZNzVNVXE6HoWJ54QBJ8eXrUdhHAfyTZYCW0/XyRxVWGmlyAwY52c2jdaGssytJyJILAC4who72ThnAXSTgdskgpjZCxPTABLbMLelIRoC8k26vmYCFSagRhtCEn/3TsSUtTZoItGn90OrqcJulAIrrYU+6jTnJqvqxHiYEBwlgA4xEqK0COfij5r4efluKqwpiMrL78ZATMCuOEdIvGOMtFwKQJC3XY5D12P/8u9qoWGQi8YCzCmd3105BZ1+U4q5GSzKLkeZJ5BB7oiOUtCwNhdusmtG1kbJh3ZZrIYMOL1etL5m6MUY5kt3tfwtjIP/mZZfACrkytuSqfDpEmOckmt5lpfrzuDCDBrIAyBVCD893HIfVKIbIegzydc2P3QkkOkXBSB5Py/3Cr50XjEKSJC3BbE/y37KYjFpsEZ6mGISg3HBUyZ6jVGGEICm4auvv+Hh4QsUQuP64Yfv+eMf/8Dz85O4SuB5/OEHnp+fsGXJN99+y5s3bxjGkfZ0IgZHcCOH58dkDenwgwgfRqWoqwKlJUg9dx3Hc8vp/B6d2BG2rBhcIERBuYOHPgxA7j+rpkm2MIbgZWKXnqs8SYntoS7LSVimrkru39xxf3sn3snBcTqfEnVLkO7NasNus6EoLTHWaCWTgXcjfd/JObYtXdfTdoNoSjQbbm4tHz8+8vS0p7CW1aqhrmqqStoljBYKVF3VGG3wXijezjl8lPuhjKWoVmy3G6y1tG3LOA5ShfRjGsRVspMqqOsmOSAMNI3oQ0hrxpo3b+4JztFUFbvNluPpRFOtubu9o6wqnp+feXp8xPmRfuiIEdpOWh2UUiIsud2xvbllGCP7/RMKqXIejwcOx4gbRZFYacNqtWK/P7PfH0BZNps1p7bjw/t3WKsoyoK/L2u0tjw+PvLnP/+Fjx8/sFmtebh7wzg4zueWp6dCBHxMi7WW00lYK0VRoJURJBvNZrNjGHu8CzQo+sHx9a++5d/+23/D1199xePjR/6v//pf+d0ffi8WTEqx3x84n48cj2fu724prOV0PPH+3TuGYeDmdss4DJN2g9YqaUcIIDV4eZ+Oj+/48x9+j1KaL7/8ks26pihLtFZ89cUbisJyd3eLsQWj87z78SNEh4pQGkthNJvNis22wRYa6d+v6HrP6XTg6fkZFSRwqJuasi5RKqCiZ7Uq2W1X3Nzc8ubNG1Z1w+nUopVBa8s4ON7vH/n48YlzunZlVYuq8egJSuG8x2g7WTddjCch+ZyTg2gJDpTW+CxYlnp+y7LAqiIh/S6NPMkbPFGhckgdlcLoApPopuM4Jr9wGfIHB+48YpQWFoGL+DDQuzMAbdszDB6lPL3vhdHjk8hVdGgitpAEuzCKYQypmiPbdv1AYRWqEwuoEHUCDyLj6HEuYAsFqQcyBOhHqSCAYlfUEKHvBpyNlEkUNotd5daTEAIuwrkfidrinDBego/0g2dw0I2e87kT5ogxODfQDV7azJq12EXaQizWEFqlihEfF97UMbckJHqmD7R9S1Gsqbdr6ko0FcZkWRpjpO96mrWhahpsUVDWFVXTUBaVuFpkIccU+Esrl5mD90Biv73w3MwlEokR1SVLQSWm2BL8v06UrhkBP7VcMw+Wf3Kl9HKe/HzhYVmc+ClQ4iKp/aQwsdwmhewX8/mnLY7LY3jp7/m4fk5M8Ln9vgRsvPSbr1X5l/9+7V7lyuNrv399Lvk5MEqx1AGdAYBLVsEyub1mliyP6ROmASk6CnMiErwXK7nFPi9aSBe/SxQXqHn/qah0BWhdJ6ha60RInN+JvH5mESkF2uRqdaroh4DS9kV2xrLyv9RGMMakNiw7sQRyAiSisiFV6UWvICf6GWjM7Q0+tZOOqVe/H/qpLSEveV4gJrcKJQKBwzBM447WuVJuZZ0gyvZFWcr8EK9aTuLM8ACmKv8SLMwiitP9SndX7n8CKNPxAEQtRb8YPd6Jnbi4TjABHIol7V2OxQdNiE5sk73kAEVREOtI1/YcnveoANvtmtvbLUN/xnuJFbNdYnYSElvjIl23mq6Xlthz8GgiZqWxthYAfMphpdoeoziPySXw2GDl+qVnWtgO0s4WUg4j7cJKwBVr0cai05wfY5R8RWmkdSJOFrCkuXsChcnVd4symqCYt0/PG94RlMJP4yZS/ldIsQlD58VC2YQoibTJSXj+TQE2IqCiAOoxMRFkLZ2ytPlZDVHahhxufuVSfpb1lLSBXG79JOdLeZNSc9vBEsjKO5RnKpI1FUQTJSTwhCkGkHYhN60rgpqekGIIlZg2Sll8GAgh6VLEfM01Sr2EAMzF46z38DLQfA1ApPfiBVThOr/8W9kA/5rL3wp+/PWgAhZxts0T9TyI5sf04qKHNMkvqybpP1TyIk8QlLw4GqUEFSNIH+uysyWl8Ig1nJr6zOCy8iGHs7iB+TsuA7LENp7WW97064s7Uf4TtV5riGF+uUMUVEtpk9DGEqMMygoVKRIofZk2lOBaW0+9qjHGUtqStm1ZbxsevnjgeDxyPB44HZ4Zxp7z2PPFF1/x//o3/yerZsX79x8oin0CFfqkm9DiR48tLCEpCBdlTYiK43ngfG45nFo+Pu0piprd7oayrGkaTQxRVNODx8dAUVRUVQFR8LqiLIjeM/Q9/TAQI1hjKKwMKoW2WDSuH0SobiWiOcZq1ttVco8Y2W12yTItoqKn0IHKyEAzOIcbPFVZUpYV4+gpq4Yvv7mh6zraVn67rFfcPTzgQ+B0PLLWG7Y3NxAD2lqKwrLZrFiv1iitGd0ogX1VScUyBIa+ZxgdRVERQ8QaRfQuWRuKFVFA0HOtDLe3d/z6269o+56uE0q9LTTD0HM+HllVJV/c37OtK9quo2oaNrstm/UG5x3vP77nxx9/4Pl5T9cOuDgyeEnejm3L6tTJ/agbbq1l//yR9+8eiTHSVNIeElYpaTWaorKc25b96ZnBdYxuwIXAqt6y3t4RouW7735gv39iHEbWzYrNWlo22vZMiI5t3NAHh49SdeiGnnPfUlcV640k4fIuCOXUGkWtCt6+vefvf/srfvXN18To+POfv+PHH/5C33Vopenanu/237Hf7ykKy2q9Y7Xe0A8dwygCUKeDmhLxcRioyhq8IfiOwqzoz54/7r/nx+//wOnwzO3NjhAN2kjLRKktykbe3N3gtgEXgoA5a82ms9IOE8DYgt2tJI8hTZCD85yfxE2lbTvWdcN2s6VZVcQIQ99SWs39119ys92x226pypL37z/y9P497anl+XjGuUA/OMbBU5cNsYj4IBOR0YbgHEXyli4SGLBcjJL3S7y8kwJysgONCnQKVHw0jE7htYyBOkSKGDFaihUe0Vwwyc85Rp1aDKR1QGlBX4NOFYEQCNFPifMQPEOItP6clLcjIbHGhtHjj44udBTWSnAIaOUpCk1pNGUZKO1AUWjpV3ZQWM/oB4pCPK67XvRyYjTYwqG0T+OxVATGwdMRCWbAm47CWIIXdoQE69IPrPCMY+Tc9njnGGOkHyMuDlhboYyl7Qa6fgRtcLokFiLcqqMmeM3QO2wx0I0BpQuKoiT4ERNAJUGqGMVpoyoLrJYuWKMU1mi6ocVYxWr1lnrVoGISxyosIfgpaSmKgqosqapaVNGLkrIWp4iIOEwopagKS12VVEWBSlVAo2wCwa4XnTgoIpKWK12gE7gtc59azGPLfvBPkjeWrIXL+TQD9xn4XxYDcpVHqTiBVXn9ywTzGlhYJvlzNW8xZS+2i4v18t8EGPwUbJFtpKAhuj7ycskzP1GHX1iuGRNLAOY6vlhex9fAgrwsxSHzvq/3cbG+wItTvZAEFGaqdNrw6sxTVjRdu4XNI0wJSYgh6TuFtH1k+fPLXunlNbgGfeRZSnsImQotH8WYv5GKXSQku9gwtS1okW5bgA/Jwi5Z0GVBOOmhNotnVKF1KfGOn1tggmICJSYgwbv0jH3qLjIxgxbJJKlVKyJ+895nlsYcDyacYxqvMgsit70uq/wCENrUKqkTcBomd6WikEJPbqManZt+R5wqhAGhjdDTp3sLBDdCkDYQ7x3BOxEt1BqjLFVhaaoS7xwuSptjTPbCEvMKH8xYQ1kWeJ9OTAV8cKkVIouvy7ErknZOeqZQJj0/ihCTY88Ue0c8PVpbNEY0GZymKgpKW8qpBDVZFubrqI3GeRnfK2OJLuDGHpQmEDl1J9CwWpdUdUFVi9ZBGAf6oRdRae+J2y3l7a048pQFw6DEqjpdRD8OdO0ZvTLYskIXBvoB5ZOWhVa0rThiKQV1JecnYp5yF4wR9qoPEdHhkSRVm4KiLLFWmJZS2IspOV84BiSWQ/AhXbfEQNHpPVJhGr8F1CkmEMejUIkxoVACUGgpZIrThMIiDObXxq7luxxjnHQR0KJ1EpS8t0YrCmPlngYlQJkXBwhjDNpqbCEsAGMUCj8B3UvQaTk2+uRuERQQAmNiwGords4uJjHwNKWElKTHMLu1CKvEJ1hknnOUism1whGI4uRkJDeLUaWCaAayM5ghzMMLiCABteoFgEClg8jzTFRzW4hKYM31EggXBPuX1lF5AP3k888vn4MAPgcQ/Bzw4JeAH7/A/cFANPAClffy9FJQMMUFMunNrg8yC2mk32iGC/MLZonGi/1Keni0WgQrpN0rEkKqppdQpcHv4ggXQIL8M+bwaLHKCzdUfdpnOvUxKSYF3KAN3iihAiuDSr1AOg/K6UUzVpgLghpKNVwGVQU6YkvDerehWtVs2x37w4HjviHEkbv7N3z19Tf85rf/QNf1HNtRAv/gGPsTRbUX2mywlFUBQZSPXZDEpx8GunFMoiuK0XvafiAqQUhtFk9LCQUTLWsZpGRRlAFrLev1hqauIEJTNMJG6A+0Y8/5XNJ1Z9qupaxE9T2jvFVVS7IxdgTfST+YsdxstzQrYQAMzqPURx4fnzgejzw9P0sCuNny1WZLs1nL/Sfi/EjbnSlswXDqWa0amlBP3w9uZIwipjacRRdh6F0SUXpmHDzP+yeO+z3H4wHvB0IUSyKrDJvVhqYpefNwT1TSQpLbSrx3PD9+4INz6CiJh1z3EWUiVWVompq3b28pa83d6Ybj4cj+eOb56cD+cKZrB0Y3sj8cJLlGQB1H5LA/o3eGdbPCjY7j6ZFhFLeP7e0GF4TOXpQFv/rNr/n222/56qtvOJ07/vzxka49s92u2a7v0WjOpzPt+YR3Ax+fPvLh8RlCSDalpGqJ5ng8AlBVlVRolSD/VsHN3S1v395jDDw9PbLfP1MUBbe3N7x/95EP+w/sn5/RWvOb3/yGm5tbSays2FyNSUg0hIBOPXtWW9wYiGEg7hTBRT5+fOZ4aimqhtX6BqULAeOUmtguWmtiLQh7WWkwnqq27FYdq0rRjSOEnmM3cm7leY+ASn2Xu90ddVVRFKWIK3YdVsO6abi9veVmu0WjOB2OPD898fz0xIePe05dz3Z3y2azZRgDw+gwhQQUXT9waluiF5Xq6N1UyVkuWhkJqqcETU1jRVFkBW2FigofFc7HlNxKFU8q5xGdeoNlzJLgJ0SPCmpqPVAmjcfMFa88jmVNhmhU6uBSKRjVOO/BKXwbsCazyAIaKC0YEzDKY3UUn2qtIAaMGiiLQVS7Y0i2lzC6iDYlIBaM3itCNHiv6JyjD2fO3Yi1BVZpKltyPg1J3btK5ybWl4MTS8q2F42JsrYYZelGz6kbUSbgoibqQgIlJECVdq1IN4ibkVYFOozE0YnTCxFl1FQBsSjwAYPCO/FLb+oSW0riP/aBYRgpCgE+qqqcrNmyB702UqUrU8UyW7SK9VuZqmRzIoMNzL7ZlzOriFgpSCJzYtHJlOBwNWct57Nr8Hz5+afrTbnEVbxzCQwsq8l5/evlsuKTf5eLf38aIr0c1Cg+BVsiOdk2KWibqcYzKPLyHP+55Xr+f4nR8FPrvfZ7LwELi0LZdNQX2396gBcXfGnBmH5E7km4ZAQsqbv5+F9bLkGX5U8v/7H4ywRO5LZQj5pAjsw8XTBKyHHdXKnMGcTMFkhxlJaS0iVT4pKdolMylgXhps8XYnlze0cGoxB2WLgEFC7P81OtEAEKZkCjTEnlpbAkyf2lmxgTxpYXbRRyjqLLUFiLIiV9bgYtlJrZBzaBI1lXQWstmllKzdc6QTYxzTE66pSAzkBRpo7LfjRZuDLfUtGMMfNYcVHmk954sTBMAsMqgBKWQlASN4hQX7YCtHjlyX3/8iyKkKG1JVELCOqCAArGWLQRMd2uP3M4n7Ba0awbsU3vO6HfI6zA58dHCIH7+3s5zxCpi4ImsQ0G7xiHnhOKjTU0zYrKlpP4ZYwRm1i8SskcPT/3uU3CJJBApyR3duvQSnSACPN1MiTxQJj0QzKcmu9DthVdPsvLir78jszdKsUEy/cuKgGbScd1PQdcA6fLZzuGKDiRCkQdRHvMy7gpbgpm8Q4aYVDbYmYu6pBAK//KbyzH+gV4nM91AqTyyqSUUeZspZD5O4vTTaByTPckH+tCd4JAjE6ufmpNCWEGmuV6GOZxI+1PMf0mvDwDze0rc0F92vSl3Djf7NeWDEr8JITwwmb/Ssv1/PVzAYZfaCmpFhNLnrjC4gxzgJsCD4Fv0oVNqqKLGEIlRgJxuc3iLiidhrHlRPnpsV0HRpcvprr4bPn5HIfFT/YHlzSt5WSSAQ2ZCMTmLEYReslVH9k+QR7Zt1hlhPDyd6VHF4pSU1a1qNNaTVMZtpsahebNm7eUZcOf/vQXUIke5qBLdpMgiF9Rl1RW48eB07mji24xWYZEvYPz+cg49lIVDOJ1m2lSijBNzFnwRyeAQYQO13zx9oGqqujaDoul768AGC1V7uPxONHqvJeAuCwKyrJmGDzjMGJUpGrWNJsdbhg5HJ45HA4cjkcBFZ6eRG0Z6PoWW1k2q4pDXfL8/AwxcHOznVwKDvuTHFdhUSEypoH/3LZ03YB3cs0PhyPnc5to4gPn9szpdECpyHa7pdk2FEUpTJCuZ71bs9ls6Pqep8dHEXkbhRZZW8uqaTBG4U6efhDhzfv7e1brhqb+AvcmcNgfeHw+UBYfaepWQI1nAU76rqNZrShT1ZKYGCdVRalKtLWU3uGjYvCOc9vR9z0321v+zb/5N3zzzTcc9yf+5V/+hR/+8he8G3lzd4NSkYf7W0FuCQyjp+tElb9MVMsp8PECqJzalnXTUJbCLClsQbNe8e233/LFF1+glOL5+Yn9fj9TPUtJktbrNdvtln/4h3/g66+/oawM/dDy1ZcjT1VD17Y45yh0kQQrS47nM84NRALjOPDu/TvOh2fu39wSQuDj4yPPxOTQIcCUCPbVrDZrlFHcPtxzfD7y9OHAZrXhzz/8yOPzgdPxyP7UiXWoE4rk/f0965stROkDreqS1WpDjJFhhMfnlnMXOJ/PfPzwkXOyYj20LXW94ssvv2C1WuNC4OPHJ2IUQMMUhpiYWCFI25GIUJYXY4zVixRISUXEaI3SwgISQFKLYnkQmmyMQXoXk22kVEgM2cLLuUgMEljGIMm/1UKlDDHCgrKqYkTFQFUYjCnRxuBDlHYG7wkqMvikh+B6fEgUTbIVGmgXiGGE6CmKJAwVwnQO1ojwl/ejtA4EAMswBorSomJk8PKnGz1+GNn7M6WR6n1hSjSKqhSNj6IscS7gxsjQO2FZOA/pWmWV52EY8VHcIGKUyohWc1/3OIpVamkttigYTXLtQfQOdGHQVoJpNzr86Ch0CtOTMrWx0ubmlBJbT2Uom4Z61VAkUbY8h2SLt9zysPy8rusp2Zgqd9O8dTkvyRiuUoA+K8gvqer6MwHAsvJ8PWd+brmuyn9uu1/63c/af3gllLo6vqs9TgHlJRNjufmnFNWXjuHnVH9eYz1e//YFEBFf3/d1EnD1LSzaCa7P4/r/n9vn9bkve/hfBEDS7+ePQwhTrLZsI1DET+5b/u6aGZGXHFctj0mSJVBWkvSXziMr45v8PsdLps5SaDH/WQIty/jwGjRaMh3m9oj5usyMnziJBIo1d5ismfN+wihW2Pmc87ucv19en6Wbg/dxakdY3qf8x6eWiOl6pXu01FHI24cQJvHI5X6W49YStJBkWCWgKtPor8YTbciq+zEGSTyDiIyb0UwARU6Yp3uYQEdbCNN0lOkFhxQ26rqmPQmwf7PbiduYGzm1R4qikDE0Gj58/Mg49lRVgTIs4pJS2stGRd+PDH2H6ysoK6wVq+cMLJSpvTISMYVJwuskLQ/PMHrkEibxRWamgBQFco07FzthbnGcn++XxuLpvdOK7AxE3pcyGCMtBDFjpek7yGlTfk+Wucrl+/zi8754l7TOPDjJY7TW6KCn+VUpldr3DOgC7wcibs6pyO8On19UlNwRffGeXy5hft5CZnzoBEhIe2cI/uLZnZ7NOIsVyziQ9V3iov3pWvhXTe/1Tx//hH1+HjT4n3C5Bsl/DrMBfrGl5NzfIqhMAhTUHLAmtICZUhBA3GpZ3qw4vRlxQngyWjVTW+Yq3OX/X7+LnyBxaWBe/luWzz8J10jfJR1w3n9+hwVk0+nvi32rPLDIlKtUFq2ZJw6l/OK3wBaGZlVRloa7uxsKW7Jerel7JxaSqxWFtbTnAy5RBct6hR87UeiN4vtb1woXFe0QMKaTIDiIy4F3js452jBXDDwSfefJOAShp3vvKYxYUjZNzXaz4ebmhhACXdsyjj1KwXq9Zr1puLnZsl6vKMuSMWkjyMQmk2LfD6yaGpRi8AHCSHk6042Ow37Pn777juPxSEQmwfV6jfeesrCczweiCpTGUlUFZWkhUcxudjcUhaXvet6/3+O8w6AYfWS/P6CT1kUIQcQKT2ecdxTJa74sGqr7itWqZrfb0lQ1fnQ8Pj5yPJ/5wr2lrEq6ruPHH3/kcNhjlObu5oZVnfr0gvhXd23HcX+gLERU0BZW3CWQnufSFmy34v1cFgXjOEjPPgoXPBE1ed73fc8XX37B/Zs7lDH88O49f/zuO7z3VFXF2y++4P7NG/ph4LvvvuOHH37kdDpzOh35+PEDz/tn/vf//X/l7//ut6xWa6n6R6iaNS4xH3IgFMPsu913HVVZpGu7483DG+7v31BVVRJ67KaAyXsvYMMXCj96tttNYirs8H4UkUpEjO7w/EwIkaaaK7pRKdq2JUZH13uen58Y2hPNquLx8ZFxGCiN5v7uDr/2bDYrlCoAaWuo6hJTFlS2wiCtBe3Q0Y+DCB+mIO40nOk6aZ3JSuLb7Zrddsft3Q37w4Hvf/iRP3z3I6A49x2nowhlNlXB9uaOb7/+mjdv3uCcY12XPGk4ng5Yo7i9u2ezbuj6nufnA8TxhdoqqOjQSsY+rTVGgdVCg4zeo5I4IymZRWd7KaHaBS+ggbZSBQeSToIiIsrSykhloQtCvdUk6yoS7BkiZWoZ0tYKQMrAqJQIG5ZFGr+0xABKCb1Xz2JUPjipTAExJoZWSiyGMTnhQKJketA9/ehFJVsbnHN0Y5QWjwDeRZxyeK8oTMQozTCKDkJVCQtocCOj94l+a1HWUFYlRVFijAAJbvR4/BRIhZRchtSbHUJIoqQCKkiirinqimCF/+G8k/FvGNFFQVUV2EKC3xyoWWuJQQSj5FmWfukQB2wpx5PtzJb92BloWM5LWbn8WmhvMZVM85EE8S+Jt70+tc2JxqcAw+d0ki6O4ZXE/OcCFD9n/6/v6/PBzXUyKIshshS9nP+fg8/rZHyuhL1+Xn9Npf81YOCiWv/KPnLs8dL26mq7ZTJ6DRwt/58D7ddAh+W6L1Ufl3jXlKQkx4UlqCAtDbNjw/I6X4MK14nFNcgRU5CVz226JovvY4yQhe/ye79I3PO+Z1HFOZEymItYMW+3BAGzFkL+/fz+juM4uTWIm1E/sfGycGN+t621jG7uPV+CFcuELyf/eRulQLSA1cV5LK9hPqcsqA3g/CjOFwvwY3kvls/O8t25BizkOZWnLgs55mJZ1pyJhNR6O9PSpc3BMKghJd8CVDjHVOSKUUBzpaRYZhsB2Pv56PCjo+t7mkH0pcR1Qa59nXSuur5jHB1931H0Zboffio26cLSrGrMIABP17X4wpMtGHNiagvRIZO2h9yaI2CRDwIiGFtQGAGWi6LA2KSloC5rznI5FdkaWaX51OSxapEQ63zNjWgjZWtD2cf8Tjvn5gJtTK0TSep4SkYujmEGFpb3W0CAJdMxscX1zONejlEXYKNOcUgUVjQKjCWJpb+0xPTM64uq/OVz+CnAma+hHEPSqdCKqDTS0ZXBAtE3mRkkgJa2iDBpu1zmcN4vxvGfOX+9ND7933H5Jef31zMVyFXsOfmfQIHFWiQ6SGY2yDHNLIc8F8RpnbxdRj/TrwWftotTHJCR4Ovg4qUB8vr7Tz+/jL5eC5byskR+l+vldzifW9rL5fUgkC95VsGdfVbToBXmQcdYhbV1orolBd2iIOqCNw8PNKs1bhh5//5HEdHzDqPh8cN7Doc9ez9QWakaTy0Y0+AjPaZaSQV+cCL0Y6xYQ+aXq+u6RMETH99mc8PDwwN3tzdTgNx1HW50uH5ktWq4ud0lIcOa3W43VeGyErIk9BHnjpxO54kajYrsD2eqSmiBw5it3dQkiGi0VGVtIWDCqlmx22642W7EcUFr1quVVCmcVCP3+z3Be5yPnE4dtkiodD+Iw0JhaZqGuq4AmYx3uzW7mw1lWdKdWz4c3vHh8VGCgsKy2W6T+F3kfG4J3tPUNd0w0HcDEGlWJcE52tOJZ2smn2jnHcFLn+O6qek6qWasm5JvvvqCdx/EwtIHR2kNbR/o2rNYRD48UJQ1ZVVRVyfqqkEpzd39PV9/8zXPhyPff/89zx+fqeoGYyz9MPL09JG2+5NQreuGX//qG7769lfcPXzBfn/k48ePfPjwISVckdE7aFsRbDSGqq6pq5K3X3zBN99+y2q1Yb8/8sMPf+Hp6QlrLdvtlozynw5HxtCnd9hxPp/EnvHcpvviGQapKOUAt6oqdrs1xsp4MSTnBXGJCNJuEgP1esdud8N2s6EoDBGpMDw9PUlVgUh0Qsdbb1Z8+fVbirpi83Sg+viEsU9oLYrAREd7PuJGoec+VQ394NifTvzlx0ceH/dEbaUdwEv7zxgcu9sGW9Y8PT1yPDxzOp8IrhcHhehYryq0sXTtkb47oHFsmtWn44nylEmxWYaMgI4SWPTjQPQajE1tVBqjAiZNkkRJeEOMWFtSpHYlqw3RK4bREX0O8GOixOZee2EvqBggRIyKWA2FkZ5GTyAkd4lqXeOjOEgEF1MynkFSiCJ9RUBUp0M0oLWMI8nBIkbx7o7J6rEbQ9JlianHNzKOTuYFVaB1ATEyOKFmllbjx4CPHaMPSQBLQRIN1qlljqlzFnL4m987YK6gSJ+ajLcJKNbGiJJ31l5JVpM5aDdGBLvqupSqDODGgeC90I61pa6kYqaSo4XVBluUqc+2mIDaJaAgwfVcwcwCbZFM6/x0DrJ24XG/mPderyZfLp9P2H8e0P4/ciD18rHpV7+T2CHH4XOyqtQczH5u29eW12KQT3879+j+/CBuGYRfB/+vLdfVUOAisX5p/evjlM8zcKUu2i1yLBcXAXwWXYRL4GYZj70GmBA/rZZFnxKY5XEyJ7/Z6vEatIBPdSOW56mVojD64vtrcdPrpCyfq3NeevoT04hUva+qKv0uF+1OSilCahlYgj/L67FkCywBlGWSvwRNrp/RpT00Q8D7y3aJJYsjn1c+xnxMyyR7vjcy8OfEzqTxKgMgEdBRxsMYY2LZBULwOO9wbqRppLAzDLMrhzIKvLBHvXeURUrUlUotGQo/Ok6nubi3Wq0hxQZKQbNq+LL4crJ8Pp2OE/gQgmccB4ooNt51XQNzBVvi4Rl00iaDNuDc7D4QoogEag2YglIbceyxJgk0iv5EZovJ45DvT6o+JjBYJ/buNUMErQUYE9/oqYC7BJLmZ5dMUiSzwpVSGC6BsevnLN8vn0QxY/QEsmtVFFbygt3skg1jjMIsD8HjXAasHDG1W+rpOczaN59fZD4ORDxEaRNJ30y4SB6HUfPnea3cyuPDOBc/JtcStdjHgjmhlvvO7+ucY/6cOXTe9uev/z/D8tJc9ylI//ryC5gKkuDnikZGzz79A5P1j144RhCJwU8vSrhCpzKoMFMBw8RYIMoDNMc9Qt3NdKwY5x7Q5T5l4BWKzfx53om5uFjXAdPy5c2fZ2pNRh/zPqd/R5+QRfPijdDMk0VUic4KjBN2J8JGKomtycthUakX3FjD9nbHarvBj056DN04Wew9Pj7SDQ7f9bhSE5TGhyQ0FJI1EQplDKYqUEoS02zlp61hGEeOx6PY9riRMtHL7u/u2G03NE1D13WcTieid2zWa0IVuLnZcXd/y2rVoJT0WMsDOQMyRVFQlhX9MPDx+Zn94UCXQIVCC+ugbmpWdc1qvcYkUKGu62TfJpoRZS3rKKXZbja0bZtQ7wKlVNIIELT/dDzhfKCu1rgUdFRFRVWXbDZrVquGoixw4wgEVuuG1SqBIV0n18cYnPe8e/+ej0+POOcIEWxZcT6deHzaEwPUqSJpC804+klAyA3DNJmPo6esa6yxaCLjIBTxzToltfu9JNWFZRh6YvRsNmt+fPce5wNFWXA8nynLkoeHB+4fHggR/uV3/8IPP/xAUzbc3NxgbcF2t8O5kfP5wB//9GfG4HnaP/PbX/+am5tbdrsd4zhO4EBdV5N4lC0s2hhW6zX397d8+fVX3D88cDqf+O677/jDH/5A17U0TUNVlEQi5/OZ5+cn3OioKmEYPD8/cz6fGEcHIfC8f6ZvO+qqpCzGVN1VbDZbmpWo5UcCDw93jENPVRbCSilLdrsdZVHgnON43GMLiy1L1JBFoiRRjl7aD7bbNVVd06wayqpgvWp43h/EEcAnK69h4LB/5ty2jCHiArS94zxEgoryrhixpOx94OnQYv7yF9rDE+PQUdYVZWV4W91z9+aeVVNyOp/o2gP4kc2q5v5mC5wvxoJVZTG6ksRyHBncIEGU0cQslhWcRA1KYVOAZVLP7TAGgvOyTRT2i7VGWh28x3lhi6nk1mLSGGO1CCxKlUFjtaI0UBjQAbyWwCHq5JkePfSRMTqx0spjoxUtAGXkeJQ0W6K0QRkJKkQNPKCt+JT7mE4pZiAhJAphQCmp5Blr0BGIPp27xTuXghdF2ZToQtoiQvC4wYN34hYRxLoyguhmIIHGUv06ty4Iu0YYTkZr/BQkSBDlvCQn1hiM1cnSNPURJ7G03MtsjKIsRKBNKdH8aJo1TbNKgILMX9baNAaWF4yEDCjMvdM58bmcQ6QqNq/ng1SHl20QP1HM/wSEyIHt5wCFl8CE10CM1wKQnxt8/dR6fw2cMSdnuTc6fvL/ZSX8kyr41X7y338uYPBz1plAjMVnL7FAXtye16/Ha2DI8lyvKf8XFX8un5Fc/LjeXxZZnH9zBhHk+/S+LPaTmYVMbNQ5dptEItN/SxHEl56MDK4tQYWLdqD0XmSW0JKN8FJS/hKzZJmcLa/dODrGYbwABsVCsZjeUedknsnXOAOLL4EBy9/M6y+PxVrzYrK/vH9LQACQQkwaW7Jj10V7ilIX12TSaCiKVxOn68+n30djMqAAxGQBmBNS0akpkitGMZ8/QvcPQUQS3SjAgrDoRKNitVqhAO8GhmEQ2/LdDmMU4+jwfmS721BWBY+Pjzg3Shtx0quR1hCJtZo6gSG56s5lm49CJ0kj8WwgKJTP74aa20KS13NOTufnVCVryKyLo6fkOI/Vcp3jnB9FSXanqnpIWgvp+EBYAZCdUfI7M4sZRhRKF0l7AVAibEgCQyLpPicwwkg2MP3m9A54mQelLW9IbgsZgIyE6InO44NL73JMAI20gqM+P0pPwOTFO+VFrDYun7cZCNFaE7wAVBHRT8gMmRCzA4g4QsQ4z5ECQooQtpru0VKIN873j8vn+fXj/7yw///sy/X5/9zz+wWaCpcggCTXM5BwsS6REEXcisWNinFG067RYgEKInGxzQWRJs4VsqsDk4krVRpkf/NGmeqyWP3iu+UFzKjtdfDx0oNz+WKk85PXOg0ey5sCIAPFNOmmCTUET2FFqV3mvZCqin6KGrQRsZGo4jRYaa3ZbLf0b+6xhWXsB1YfPtAPA6EsheqsrVCAk+CNQpGt0XIbxWazY71eC0XXGg5HqXh35zNRCQX/7u6W7XaDUmoCFM7nMzfbNV9/9TW3u1vquqauS0Y38Pz8JNoEev69OaAuGN2I8452GGi7HmKg7/cMvYig3d/ecnt7w5u7W9arlSSuSdCsrCxVVaKVThZRAmgI+qwYhoHgYbfbcXNzw35/TEyJkb7r0UZzf3/Pw8Mb1usVSong4jB0nNtWKuRGqFU3tzfUZUOzWvH+w3t+eP8j+8NhojJmutj+eKKuG+7u31BYQ9+fcEM3TWZE6Q2MEU6nE2F/EMZB3VBYS9d1DEOL2AdaTueRrjujlaIsC5z3fHx8YhiFYjm4gd1ux+3tLXVZ8V//5Xd89913dF1HbKIo51upkK43WyKRtj3yu9/9gQ8fPvKHP/yBb776hpubG5xznM/nxDjY0fdyf0cnNqDNquYm3kxOGu/ff+T3v/8933//PUop2rYj+iCe0VbT1DVfffkV28ToeHx8pG1bGeQjDL20W9R1Q5M0G4qiEC2QqsSWBUVpCDj8MIgisXMQA4fDgR9/+JHj4UCMgbdfPPD1t9+wvdmBhjAOjNHTnc8CMhUlZVFxu9tQlgVvHx7YH448fnzieDzTdmKBeTyeOJ9OuKBE3M+IK0DrI84BLrJuCqyFw7llaI+4bs+qKri9u8UWBbvtjrv7OwHMPrYQA9ttw2az5Wa74hpU2K1XuGollqbnlvNZXvaisJQJgHJeFLxRcdJcqCoJDI1WjHqYK9beo22B0eI9rSwotIC3wcm4FBWlnUEFHx21NdSloTCGkUBwWqjA1uCUaKkowqLiIn39/TBQFiXZpklGLOl7DoMkGs4lG+Ckwuy9RwVhF4xR4VxOQBQQsMFTBIXVUm0ZY/YwTxOdjVTaoq1BB4g+4twoAZPpsYFkSaaxhcFYC1GCzkgQV40kRhbTGG6NJSSgKkSpPMr45FNvq4yb3nvGGInRQYypV9cKmKBT1TIl+UVR0qxWU7XSe09RljRNM7WqzPPIJQV6mWxcL8sEIQRR9M/bT9XC8NMVoul6XiQHr/eRvgS+/9z1/nsEXJ+tpKiZFbicx6+rd8BV8jgH2S+t+9pynZD+nO+WcdHy2K7P8fqeqRe+v97/8pzy/5dV+Pz5dc/19XF/Eq9NSX5uV53Wvvr7zFq4TKTz99cBbAYprvuk54Toulo70ce1ZnAzwyh/dq3ZsPw8n5/z7tV7vEzEM3DhnEvFLj21GsyJ/Xw8Wi/1FnKcOF/X6+D9mqmQ2UtaZ5u8S2ZDvp450V0eZ2aK2GtGwQsgQR5D8viSzynvK1/sDDjkPVy2lwjzLoMsGWQdBjcBK0Yb6rqZWARSxBhBCbtjGJRoHowjsSopS8swKLSWwtex7xI7QVGl8zqfz5yOgfVG2nNPJ2FZGjOL3SqlUtuvZxh6CpGKQukMkM82nhNIqyMmGLwXXR0ZW5N1Z1EI0y4Ko0ErsSLOvxVjdnOZAYV870RbQqfjy/d91vhQSqFVgVJzwrus/MvzJO/P9D5HD9j0vKV3BmEWRiLBC2vwopiqmAGVnDtFAeIjc5uQD8JfVApiYjYIMykk4EMDnhjlN9RF0fVqeeHjGYCcPvlkHa00AUeIDkK+hohtZsjXMaRWH9K10NP7pBPAFYKf3pFljoaar2W+hz93+WvW/Z9l+Slg5aXlFwk1ZqXb+UFfInQz2paXCSV64eAyOif7ln8LGrakwWSmQVb8zA9PzugvVX3/mgshE/mnKqnXk9/1hHrdk3aJ7Od1SPYmCURICGT6ZXIPpVKCuOWgTmuphIUoL49WBaW2ROVQWipiSiWP4xCp6oL7N/cUxnA6PLPZ7WjbFqekD1trzdC2jE6qfvLCqOneBO9QKkrrws2t0NVPR9zQE4PYH62ams16jVKK56cngh8py5Kb3Yab3Y6qlgrybrej71s+fHzH4+NHTqcjoxsmKt48EQa881RVzf0bS9+2tG1LVYkVlNV6Evtbr4VdcDqdhGFQFZSVobIWUAzdmCp1IgZXFOJWYK2maba8ebjj+enA09MTp9OJYShYrRu++fobHt4+UBQW5waen5/phyOoER9E4JIIZSHicOvNlv3hiNEFWlucF4p4QnywhaYbRvbHMw9v7tDaMnrxaI6qJ3CkKgYKW3A+d/Rdz3a75f72jqapOR6P7I8t7TBIMpSEE533Ir4ZFW03MIxPKKW4u7vl229+xc3ulqfnZ/70xz/Qty1v3zxwOrU875+lF1PLtX/z5g2nU8mP737gj3/6E99//z3vfnjHP/zDP/Dw8MB2u2W32xFjYL9/nt6jw+FAXVeYwuJj5Hg88t133/Hhw0fW6y1VJVWHsR/48d2BojDc7na8eXPPw8MD79+/58OH9zIpezWJ3OkUdGUWyjiOFFXBerMmxEid3BeGJOgYRkefwKzHjx/5+PEj3o9UVcmvf/tb7u/vccHx4fEjwzDQ9cKgaJqKqqrYqBXrbqRtB6wBFRyF1RRHwzgMBO8oS3Ae2iEwIlR+lfoxBzeiDayaLdGdOZxO3KxWfPHVA2/fisaETe0iuaq+XlWs1mvWqzVFvLSTBGhqy4/HA6vVis2mQauQhDJHtpuNVGzcLEjmnNipqWhZr9bUZcHzs5M2peyXPo4opamKEgoYBkf0gbq0BK1Q0ROcEyZJYdhs1hTWUpaWpqwJsWFV9py7js6PBESHwRoNhUUjIoneObSyBO0pqhKDFU2O0WOtWC8abShKzTg6Tm0/JQTE5H0dYHDCaNOZlhvADw6jlFg4apVs8TxKRbSDfoyo4BlcwCW3iqKqqKoaEv2RXH3JnttGU6TAfByHaYwvypLSFgxthw+B0Um7F0WqpBFRXpSnvff4caAsFHVVUZcVdVFSFpYQHLoyKRjMnucB5zwmsRLyn5xg5Grdshq8THyDn1vm5rnnsnJTmln8c06a1AWt9nrOW27/EgPher7Ln13//aV59nq9z+3npQTupersxTbh0yrY8hyug8JMN8/iyBcVMD339k7zeFAQdQo2U+vl1bHmGOHnVHOuQYzXlpykX1+Ln7qey++W1efrfb9UmV/GS9fP4GvHe7l/6cWeAZilgrmAkDmpXR5DfveumQTL45Eqsk1V1E/bEJbHQ3yZSbBcdxnXXZ+ruBYoXHDTcS6Bl6VDQz7eab0ARRor8rkJOLdoD3VhStjzPo0ppufyk/d+cW3ytZBxQ10kQTOAMYNN+Vpm0COEACpO7KZ8PgLq18BSs2F+FzJbIV+v3KallJp0JXR6t5ZAiGxnJxX+fN2zEHaMogFFotCHFGMG4qRJUVUVWiEuDacTfS96EtYaYijYbnac2zOPj09U1tA0FavVimGUOC63lYUYGQZxDsraXiEIUOyHAWsKTGWwtlwIrIvmk7Zij6wIAoxojTUFhECI0i5X2EI+U+KSJBpGiV1sTZqHhJGtUmFQkncZVXyQPsLpPcv3L8bE3Fho3mjkuQr5/qvE3JP7myv6KoENmQ2T7+NSqHP5bs/Pj5HCUGoFNQlsWLYVKUWyWg8ppZE8pShSsr4o6hKT1XAuOk+5YSpQLEARedYzYyMK0BFzTjmDLErLnxlbyYBkHotgzg/n50nO73Lc0IlBcjHGJWtQay9bR15aXpqfYoyY1zb43JLO919reQlA/NdafpFQY17iNLfPrAJZ8gHrRO1Zfrbc7nJfgmbn9gef9pgFRJY3Pz/QkK1B0l6mfV8/QPIby2CGtF+1+P+nVZbPBU+vLdNLO7ESLr8TKqB8T7ZrJM5WlakPKMRMyUrIfVCgUhKrMpgSKctCvOqHke1ux83dPcfDkS7COHR0/YBLtKgcVI3OUVYZiIG2bcVdwXnOpwPv3r3jsN+ngdxO10IEGUeauuTu7k4mpSgWi4/mkdP5mIQB33M+H3F+xLmRmKrzZVlS2AE44IO4Pdzf3KDu7rBWUxUVZWGxhZFEpxBrzOenJw6HA+fzibouWdUFvnYYU6SJeqQ9n+mHEZ2S6M1mS+6p0gZsoalqy2Zbs2pqjImcTo/44Om6VpL6/Z79/plxlMkz+Igfn3FD5Nz19OPA9maHrUpOrWgp5L7sGCL94Hg+HCnKirf3N1hrRWwywjgGuu7M0LZTz/QwDIzjyN3dLbaw+Kg4tB2bzTrRshVt19EPI1Ep1o1MOLe3t/z93/8jv/3tb2nblv3+mfVqnZD/gvPpBEh/YkhilqIbIUJz+8Oerj0TYRLQvLm5Yb1e0/edCCtpUda1RcHmZsfu9oaqqXncH3j37gPDMHJzc8vNjWhoWG3Y7XY8Pn2gKIqkizGQhZiqqiKESHCeaNQEduSWkL7vUEbTdT0hCq1UJXXlwhYoY4WGToQQE+tDjjvGyCG10Tzv93R9R9M0bLdb0eIwkvC20TGOon/QNCUxOoJzjLsVm/WKEBSn88CpHTkPjkPvUNFRpH5Lo5C+TAWbmxvubnfs7u6wZU0/DOwPR4rCQozUlTxnb968wVrL8Pzhk7HCuSH9EUq7tRI8jkm9W6oYZgouvJd2oqIw09ghAVMWIpp1aHJVS5uAIQo4oDVGGZRBqulGYY3CKii0mnv1E3arvegM9N4zKCfTdRRrMm+y0032ec40epmYtRb6Z07uQwj4GMWfPAQRIo1iGoXRKKPxUQItpZIVmlKpAiS2u9EHAiOOEygY3YhPeiY6K1ObAmMG0D3BB5wfpzE5LIJqH/wUaHsnLTBuHIkK8QG3NglPJlpnCvRLDXVV0tQVtpDztIXFO6k+FoW0ZhlrcSHgCKyspVwINeb7dt1Lm3/rc0yFvN6ULJFmyItE8KeDiOuKeAa1/1vHG9cJ4N8c0CwSqJ/7m68u89T/ybYStphFceP6Gv+y5dV7ERHPcy5jj+vfu35WBDa7TKav45ifexzL37tOWC+euU/wD7mQISTWTFpJp6RKakKXSXqMcaqSXh/PBejF5XM6b7E83svjXrJ2Mqsg6wUsP8u/IYmXwUcuQKhhmK2Pr0GlvF5c5B15vUwlv36Pr9kSeV/LP/k88v8vr9lcVHut/SFvk5kCMBetlvaaGUjIoGa+NtfHcH0/WI5ZV+9i/kz2Z6axJM8LM1gjCW7WEtJaC+NtcQ/LspT7HCJ93yWQCUnwY6QskiaNmu+H9mZiQ8Bs2yvnvLie3qO1VPTFLlta9OT+LVwZEIARDToqItKip8i6aMKYy9bPJEau6CuYqQVhmdzKtcug5eUzrGTHU2KaGQTazM+J1uB9XJwnZAZ3FjGcx7XIzJiRsX0JrM2/LSCSjwFGJ/pJMaDV/D5ZawkqiNqSzyLHwlQQwc4IfmaFL8cHRVZzmtkISX7ygi10ucR5zcUzptO1m/JKNV+n6RmcMZrFvq7z1Mtnez5SpnVfehf+luXVMTcd3qcj2+eXnzqu63nkr11+yVz9V4MK2eJs8Qm5V2hO/PPEKH02n07wOfm/ZDfI90EQmzhf4BhjegDj4s2bL79WIeXYOg1ynyJTy5foenLIBMLXJrX5uPnk7y8vcfrN5f4m4ZKYziOpycoSJmqOChqiIcUXog4f0wSRBsu53zZirSJ4iNGzWq345ttvsVrzpz/8kT/+4ZH987NY72lLXdXExGRo1itu7t4kizbPqW3Zn064vuNwOBBjZJVaDjJNbd1UeN+wXq+5ubnBe8/z40dOp5bj8wljNKMbGMceazWbzWain2ltcM7z/t0H3r9/j1KaL7/8iqIouLu75e3bN9xsbyirRCkLQqd3zomoWSXaBUpB2/ZYbWgaoS7HGOlPJ9rTkbpeYeqKopRJzScmRlUVNJVUZo3RDEPP8XBMVP9zEhPsOD7vcc6jteF0ajkcWoY+MAY/CbxFoCirZBnVp0deKqD+cMDagpvtGm1KyqoBoChKurblcGo5nU40jQg7jn6kbc9sNitxcigK4krEB9uuYHAjw+A5tT3D4FivV6ySXWPXDfz5T39i//zEl188oLTi+WlPX1coBkYihRURxO16jS0MD2/ukx7BgePhwPl85ne/+x339/d8/fXX7HZbvv32W56P8t1DUfD1N1/z1Vdf4bzn+x9+4P37D/S9CO0dj0eapuFmu0EpaTlpqgrvPafTkX5osYXGFjUxxAQWQFPXNFWZ9nHifD7iY2C726G02CgWRYUfR5yXhM+NYku4u9mx2Wzo+xaAd+/e8bR/SjoAOeDT6RhOuOQ+cjqcaNsWow1lWaFWNUop1psKlMUHxfk8sN+feP+0Z3QDoYjYqma12WKMTbTMgFYWFxSPz2f2hyNdd2LoB25uttxst+J/XZVstzuM0ZzbwycjRdNUNE7GgiEFTqu6oUNxPp6m/sCiKKiqkroqyPZLos0hNoZVZS4s0iRwGJPtEygD/TiCV+jCYrVou2gVAdmmbQeGQbzBYxI6qosCo0CPTqx/XSBqA4UCLUwDHyPEXG0T6mNE2FbkwEmDLZMSeQjE5AIT0nujlcajmVwiQACFqegRCS7ig0cFz0iYQIXoAxqNNh5lCmyZEpE0B+TAMs8JIc4teNoYeSaHkWEUgMKUxVTl8sETUvUhhADeE7VQdDeb9aSLUNiCGDwu+BRslsQIznmElSFsnFw9uWydmueaCfBIFSWlPq17xMXcMs1vV8luBqNfWl5KXubvXt7mb1n+2sDkYm5+CdT/iaR5mQjD56tNsrtF7//V7yk9QTYX6//U8mpF/Wq5CPrU5fm8FBBe72+q0i+KLtfX5qV7vWzvvD7u6/U+Pa9Z/2CO3Rafk8GCRXFHiTNEiH76I+uqOflJLPUpsouXeM98Li+F3pfnsqy6f04zIjOFpDoMVQL9sguSVLYXfeZXfyRJFaB0yZSQ3+QCuIBZFPP62V4m9Mvv8vpjHpuMQSn7yTO/BAsE1Lh0/ygK0anJ+5bPiunP8pmb+9A/ZawsQQNrrSSf4dIRIEaSHphOSWxOqCPW5nUC3o94/PSMaGMxpsD7pD2BABO5fSIzXoL30uanxYkM76cWAucCbSfzswjmiohibgMNIQqbIB1/aQsKbQhkLYBAzuiljUMlyv9Sl23WQzCFuCChxEKa/HlqySDpIeiJkTML7C5ZO0zV9iswh4DSGeiY84iZuR2nYxUQhJTPpEQfaR3MxxujTuyQ2YFoPgYpEBRFYmO4BCxk0M1ofPQMrmccepnrrMcUMTGy8/HlMSgDHpdOEEvgK2vGzc9wQNozEJAiXqK+8/4zkz2maxcvxyqV5rIo/5jHqM8DqXnjeYT5bwMm/P/T8jcxFeQGpWQ5xnTLFEuU5/Lhgrhwb5X7LDPTNDlFWVGlF2NGtq4rBJeTfAanPhe+vIjgK/XJxPUSQrv87eWkxNW2y3UvK0Z5MM/nk31mJ6uICayRl8NM104ecenTjS4QVcQlG5VM1/HjwDD2FEXBN199xW61xo+ev/zle85dT+kdVSEB8Gq1wlojldz1mrJp6Lqec/coCvrERFNLrQ+rFavUG7xuBFxomoayKOi6LlWhi0S3i6LCSqCqGh4e3rDbbaVP3op4Tt8PDKO0AazXKyqrKLQ8jNGP9G3qUzRKdAGKgi+//JKbmxvev3vHfv9Md24TJRnWmzVVWU7JlLWFVCAVxOjwYSREh1KBwlpiDJzPLefzKSnauqTyLr3UJEvQ87nn+enI8dgyuoALYkU3OEks6qbBeU/bdhCgsBYfpKXk3Hb8+P4jq6bBarEaqpuGsmxwQXE4/p7jqeV0PvH0+MiHDx/kWt3cgrJzRUMp0NJH1vcDoSz45vaet198yfF04p/+6Z94enxPVZes1zVWGYrCcrvd8uif8eNIWVjqwlJYUfa1tmS9XrHZrPghRp4en3h6euL5+Zm2bfnVr7/l4e3DRI38+ptv+Mf/5R/Y7bb88bvv+PDxA8fTib7tGcdhAp2OqZfx9u6GumlEJ6A9cz6fBaBaCbjSdz1aKbbrFUopnj4+8u7dO06nEw+j4+7uDdoacdHQYpvYDz1DK+4PlRXBRp0mlsyyiSqiraasa+qmRvQak21qe2boO0LSo6iaSto2tmu+sCVFWTGOnuO543TssFbT92dOR5miV2vL/ZstShvefxh4PI/s+56+H9EqEl2PD73YSxUFZVljjaJEAh0R15tp6nnZbrccg7AzRicV9aqqiEROH89EAlqBScFYVZcYUzL0I8MgmiTD6KQXNAkcyrPs0EbsnYzRmKTdF2PEKOmLTCG3tFMkW8dz2xKIWJu0PqoK5T0mBnSM6BgxMaKsUFxHJw4TQUnQqJLFcPCjgG9jAk6VVPCtsdgIg3MMw0iMItorSYdPU4pQHMWWch53x6SbYJXBYMQWU0HUnlPbAZHeR6raMY4en347t1z4ECagdtl24LxjGAZp59DSK4sWrZbRuwnEjkGugUJR2ILVqqGp6imBycJyOQlAKWmNqGqKolxQSOdKqlLqE0pqBha0mV14XlqmgP+F79RV9eanlnlu+3zS/Nr+Pvc7r313PZ8u//65xPqn9v3SPCwBrHl1m5fnckVWDF8WPpb7/anlep3XEvnPnU/+/BPAY0pAP2W1vJT8/lRc89Jv5j/X+gsTKBEvdSfE3x5ygUm2EweY4EYicwL6Euhzcf4pBMy/uQRRlvFlLkwtt18mbDmBvE62l0KpGciLiB5T13XyDjPrFCzf0SUwoAj4GD45TucWtG2lL5J0KWZd3svlsmzlzeNBXrz/VE9hSJbfGaxcAiZZ9+W6bSL/xnK7rLuwBDcv9RLUNCYJwzBwKXinptjeKBE6jFFNvzefa2oLjRLjeeep6ia1BwjL0Sd2icyJNSF43NgLwDKO5EKVtkvNBI1zHqW8CHsnu+qyrCiSBTCJmVCXVToHh3MCjlur0MYTEvtHgIX8/mV9BDO3oySGC0pJc7aWtoiseabS3HOt07Ac566Bv+lZmCgwgWXLeYy5RXzJQtDTMxVCyhoWyfsSdMqfTUANpJhBmIXGGIK1eUfzvlUU/SIvdp1jcBQRbDlPUzPw8cL5pO9z27f8O1lDxiWYNmdyMYMGaV8oUBp01BI7LMDM5ZiS2x/JeeZLs2QGYa6+usgx/xVA9v+7L79IqFGQxSVFSAQ9tBKl9BnZj8lWJc4PxPIGTzdTQ3JxyBKN8zIn1vGlB+Py4KaB+hoNfnl5udpxHdhcBxMv/f/TSX8ORub1rib2NBYu95WvqShVz2iZmsAYT/BCtY8JVBBLt4DRiqIsqMoafOTu/p6b+3t++PE93g/4EKTP2Zbp2ALH44FiHKSPOU0gXXtmGEYU8sKv12t2ux1FUdB1LavViiwSUxaWm5sbNpsth8OJYegJgyMmUGC73fDll1/QNE2q6o/84z/+A//m//g/qMoKo8WWbRwd3fnI6bgXKzZrk6qvmYTJNpuN7MM7+uORoR/obU9d1xRlQZ0mkPP5TAyOiEebglJZQrAQRSzxdDrTtieGYQCVqXc1WlnGIdLpgBvPnI8jblQoZfGhox9E4NFowxAcx+MRpc30VI7OJ0HGyPF8xruRVSNgTFmWKGO4vbnjt7s7/Bh49+4HTuc9SiucF4S9qFrQJcPQo5LrxbnrJzX7h4e3/Pbvfsvd3Ru++8Pv+I//8T9idOTh4Z6PH6CpGuq64Wa9EZBnGDAKYvCMQ88wCsJc1SXWGMqiYLNeMzqp5H///feMfmR/PFBVFav1itu7W+7v74kx0Haib9D3vdyT9ZbNdo1SJLHHlrqpeHN/T1mWDMdusnsSnQuDdyPBe0Y34J3n6emJH3/8kePxSABubu+IwPN+LxNO6InRURrLetWwrmsUCjeKa4QPHowmIFT34+nI8XTk/u4BlMIosMagyhJTlROVzxaa9brm9v6BullxOJ4wHwWIaWrNZmW43RS0/UhhPUXsCM7gx46uPTGMgb7wGKMw0aHTBNkNjuf9EUXEu0BVNFLxyIWOxeJSNUBpDSEyjCMojfeBssoghACPLvgkHBimgMWHQNf3aD1SVdXkjAIGlARJSoMKkXVZo7L3THApaFAQUgVJEAhAobTFA34YJOjyjugceC+Wl4hmjJcYbRqpVAgEn3trS0KQhH0WR5S+y9n325MtoObMgMk3O0Ylvvdx9gFCaVQK5KLK+0nJST8So6Z3Arao5PUdiVJZ8YsqVWq9iWG2VTNGqK0+91HH1JYWRN/ApBaRqixZ1bW0XehkExuCiEIioEJZ16w3W7abHUVR4kZHJE76MlkE7boXfBKVWgTiLy3XoMIymJN5+TJgvd4ur3f93c8FIv7W5bX59fr3r9dTV59f//3n7Pu1wsDl8jIA8HPAhJe2uz6OT/az+OdLMcjr92VRuOESDHiJaflTwFAGDZbHe5HUL4+RS1Bh2kdiUkpi6vBunJxS8nt2DVS8+Kyy1Om6BBWuL94y/lJKTS0PS1BhqQmw1AwYhoF+kDbRJRCR95fXnYGSJX1cXRzf8jzmFoXL91gpldTq48WzuLy+y+PL6y3/nYGyEJKD0ThO55mBkDzOZBvx5bksXTLyvjNrI39+yZr6dDzKIrZ5EVq6IWaAQSmMyUUSPcWYwgSVAo6Mf2I3WRqT3LtEbHNOao0ImEcrz5YXG/IQPKUV1zOlFN7nZ1GjjaWu6wk4AjmWSgsgXRSWGDz96MQyEk2MMrcUIeacdL7uMaQaoOxbm8xSEFBcK0nKc3uDoBHp+UluTS+Nt9fv6JQrEFBikD3hC8t8IoNVSukL0MuriI9cPKu5HWY57iyfOe8jRZFACT+DENZaqrIQx4y0j3EcGZ3DxREdFGQbSl7GwC/HLgFql4Bafi7n9a/B7cBEH1m0w4Own/TivX91yS1sF6tk8OI1kDm+eD7/z/L55ReACjJAZnMytRg85OGJVzdEWiDS1mlgFuTtciI00zqK5XdxpiDGZdDEpFeQJ52fNwFfnE16rj5Fiz8HSHwO2ZfvL5Gz/HLLL2YhICNgTEyxfZxtvbTWV+caIIi4SUTACIsiqLyeJhaGpq7wg8eNcx+gMdIz1yVKmdDdpE90HIV23/YdEanMSYDsKQup9q9WK25vb7nZbuj6jn3bYo2B9YpVs5lUdw+HA8MglWuxDGok2S9mH/auE3r3F198wW63oy5rCCOH/RPPHx85tq0cd1SYVUO2X4shcDwek91hw8Obt+yVZux6YhTqsg8i6GISa8LY5D8cRGOhXtU0TU0YoW07rC0Yx4Hz+UjfD2htKIsVd7cV46B5/HDCOSjsCmVKfIwYa1nvNlRlw3no5XzKMmkFwPPTM4fnA86NdJ1YIrXtIG4VRUk/jIDlzf09d28e8DFQnSrq2rLbrqhqsQFyQQRxmqZBacOp7ajrmvV6zT/8wz+wWq/543ff8X/95//C4+Mjm3XN+XSiNBGDYrfZsttuRGTTWJx3aCWOHW13ou1arNHUTcPd7o7yVmxEhUXS8+7dO969f8fD2wf+1//tfyOEwNPz09RKYK2lrEqaspmU7Nv2zHH/jDGaupFkuCgKsUaMWYl6RKlICCPn85muPSV6o2K1EovSvh/4+OGR5/2BH9/9iDaKptbstmu++uIL1usNTVnIPXduEseqGoUyiq7vOJyPdH3P4XBAAXVlE+gsE5omMPQtzkmLzrk90HZnDscTh+OJvj9TmMDDmxu2m5rjsaVtOzQjQ/AoNxCdw4eICpGgDEVRCZWysChtGX3AjyNGt6zXLUpFVD9+MuL6FLxJdQnOp5ZxDEmFukhiVxHnx+SDPlIUPUYXeC/BQEyMDAkapOe0KAtk7PWgAlrHCfQwJFVpkGpIjGgjPRIxKgKK0Uf6fmToe3RI407MFYM8HolLyTCOEDwBTwwjPgSiUxRWp4C3l3OwFgg4H3D+sr+XSKKaCqCQx8VsgakSI06B+IT7gEpq/jGVL8SKUy6wT5WcDGrn4NRYg9YJWCgKsYdM69rCJvBivi8ZdCSGBKIWbHcbtrs1zUrUyxVMVc3s9KJt0nXZikVqRLQ4cjKzFGtc+sXnIHMCvrxBxAJfnodiTPPjEkxQuRf49eT3pSTzXxNMuJ4zf2qOfgkUmNZXl2HgS/t5KQH+3PrX870c33I/fx2YcFlgeP2zl5Zr4OOlbS4SaK0/ybHzs/Xavc1Vyuv9X1Q9F0nHMjn5yetwtY0wAOIiwZ7P4foeXQMLManWX14bebavE5FpHT5tD8rP29L5IMY4tTlIwcNNmgp5XlnGbsvtLkGAy+PLCezymGJUF+cfY5zi5+vrHGO8ENhbXielkrj2AghY9qRLm1w1bTszNIRanj9b7jt/lgGF/Fs5FrxuHc72ifO2M8NWikCWkNT/zeQKIDT87NIjoruXrhxZYDj/ljFJNyhkrbWITq1+KorjzziO9H7AmmyxqanrxKpdbajrZsLcgo+pgCQikjqm9rYgwpr2SnQyA8qiFzD15kzaPVOLjUo3JrU2ZFc2tQRbrIDVMqjAxXiS2mljmIHzGEkueB4mJlLen+wjvyvyrKR7RwTvRevr6jnNoMKSMTI/c5n5rKd/y4PKBCyNThjGPrX0GG2kBpGAxSUQev3Myl+uAcnlGDdr78n/r+YL4gRGxOn6pXYYsoNDcqaIi7kjpuv1uUXF6ed+7hj9/yyvL39T+4MEL9f6CrAEBCIKFqqWkQRDKT8/HCr3AuW2h0/ZCrnPJr+YCoiZ9aTmX5yOIObjyIPUNRKeNRdeObklaniF7E2f/8S1ufokJVdKRNJY2iSFCRhZBori065AxSTgJOdtlCIqEXMR0RhDcGLdM0ShFQ9OeoRDCFKti5ExgEehgiJiBUlNvdDDOND1MrkW1rJJ9pKbjfSGa2Xo2pau6yitQak7bnYb6rrmRz/y4X1L351RSrHebthtNxRVgXcjT4+PKehWiZbuOeyfCSuHVTCm3vzKWozWaG1YbTZUhVC6h3Hk/HwELRaExljW6zVdGphHl2wHo6csS25vbwl4xq6nO4lN4nqzYr3aYJqCJmkcnM9nunPLcX8mEHn7UHF//4ahD7z78SNFIXToqArWG6HI725uhJo/OlCaMjlUOOf4w+//yHfR07XS52+txY2Ofujo+4626zgdT3z4cMuXbx/46uuvcO6O4EfqWmyTYgi0XS9zlLbigpBYGN98+y2//c2vef/+Pf/+3/97vvvjX7jZ1Sht6QaHjxofIv04MHrHbrelLAvathMhyvNp9u82GlOUeCJ1VfFQP7DZbjkej/zwww9896c/U5YlVVEydD1//u7PKA3t6YzVhof7e2KMDGPH6XzgcJCWlPVmLX2oia5pdIG1xaT87FzPOPa03ZngA5v1ht3dLWVVY2xBiCrZMX7k++9/wFrN24cbdtsNTbOibhrRAjCRooqUdcUwiGo/WmC3ahyIHvpzT6cL/GAZh44wjlhrpA0k0ZqVOtH3PcfkPhKDIvpIaSx3D7fYsuD5+ci7dx9pe09oHWKaGCm0WBYKW0WqLtZW1M2KQiv6NHZ05xaCpxg6WF+OClVTUzrpI3RjYBw9WilsU5ErBVqDcinJH3qGoUerghgV3o8Ymy1bI94POAdlWYBKY1yyeOz6HmJPWZTUZUlRWUxqucr9/t5HYUMMDu8iLgvHkQPYCD5VF0OkbEppMRkELPIhJ8eafpDKvE+BRgYrxNkGCdTShB6jVIpU0pXJ46tHgLKs+BwV+Ch0Yx0l2DNW0w0DRmsKrRMlVYu4lTWoBKpZbUXUNo3PhdLEwZEjFZOrdN4TvFRjdBKuVBGUlfHrZrtlt15TJUqtd0MSNlWyrVLUlcaWJUVZoDTp2XdTML+cizLo6hNbT2stug7WonvFNajw2pQllbIEzsc4zRfTkueuF+YopV7qU/90+aRSHS+rUBfHqS7nzOvtlxPwJ8Fc/vd0vJ8H8l86xp8KENUCd8kB7ZwkzrFMLhK8VE3+JctLoEH6JV6/u/NyGbCnpCZc3csXQISXto+vrJP/nhNYn3rn87WQdeb95d/MYrHzH2ESaaUprLkAGkKiV2ddBaVSy1Om6UcIOiTf+qWg2+UY8cmiFC5KnLSsui+r9Jltl9scckEn9+9fX8Olk8I1w2J5FDO9PQMLkez4tQQUQpRWsvkU5FrJfj3ZPjJT9mOYxfDycWitJ0etzFgoU5HjpQRvThYzcyONlRlgtZYIl0CCUhKfJzCBfG7pu3y/Yowi4Jh0BpSfY25p3ZPj1tphIugksE1iOXvvCIgFfQiBokgsDaUnNluMwhbTWlwgylL8INvzGWtSgm0NdSOaX1KUmXVq5HpobFFhrZZWyKAwRsZ+Y4rUrqASQO5Bp/mTDAJFSALEyixAIsUkzKiNufxu8X5cj2/z7RfAIr7w/qTRQp4vNbc5sGCi5ecuxkhQAs3HBIRrncUZs/tUbufJv+dRRIbBJzFsTVkWBAdu6Ol7h9YwesfoepmnjLA+bKGIcZie9Sl/uRh/8jmrBCxosu7Ka/nUlHdNc8QS2F3ml0m0P0LWmsrf5dnjswx3le/Fp6DthP8s9viLl0vs8b/ZMs+Pf9vyt85py+WvBhW0shfWK7nKnh9ieagW/T56ZiBAslaBBR9hOVGll5ZE95/OU6X95D6ZTI9NcWl68cUvdknvUVO/Doh6e56wokS1KYFPST2XEz4xpsFc/q5Vjj/nB/UTZP2Th1uQtyxWmB/W5cQok5BQlaczTuuIanqczDTl0zxpyW8pZajqFaOLjC7SD56AKJKvVjXb3ZqgAm4MtF4RXSB4hdYVZWXwfmQcjsTRY4PC1BvePEjLglaKp6dn2tMRN3QYA7vtmrf3t+w2kpyvSs3D3Q13NzfUSfW8KgrKpsZq6PqOse/QWuEMBJQov7ueVbOmMCVGF5y6Fl0IG8E7z4cPHzifz7Rti7XSZhG8w40j3fmMjtnqB+q6QusKpeDp46O0Yfjc4xx4MuI+0NQrxtEnq0aH6z3V/4+9/+qSJUmudMFPiVEnQQ5LUgVcoO88zf3/v2XWumh0o7uq8tAgToyr6jyIqrm5h8dJguoZoGcsV+SJcDeiZqZEZMuWLbbAK0+eZQJMFJrVJmPykBUZ2+2WerUSdomSlISsyJncKMI8WjOMI//wD++4uy1pmoambRh7T3M80vcDbdvy/PxA2+0w1vHzn95TlSXeWfq+l0naFpFWbqOjvuPpaYch8F/+yz/zf/6f/w+edgf+5V/+hc+fP8uEriyHbqIZJ/rJsaoaHnYN97uGd2/uWK9X2Ewc02ESJspa3+K8p217DvtvZHnGjz/8wI8//Ymnp0fatuUflOIffv4Tm3qFVZpvnz7z7dtXed9ZxvqHDwzDwPF45HA4UBY5wU/0fayicTgwRsGr7e29pNU0O4b+yDgKiAICsGWFpaxuUVbTtj3TNJHllqoqKcuSm5t76nojwoBOjBtts9kJxGhhYbQtx2ND3w1457Ao2n3LbpwYhxFrLNtNSVWsyXKNUp48M/gwEFyPUVMsCWlR2qAJBOeo65IffvyBQzvgPn+jLHPWdUHTjWQqoI0iy2oRnpoC0+DQOlBllpvtmkwrnr5+pX/6Cvfl2Xza9S3VqsI5GAZHZku8V7hJBDaDg8lNWAuruxXj2NM0g9A1A9zebSiyjKY9zhGEEBxtc0QpLSlGNmMYB4Z+YnQ9Xe8Yy0AdoMxzyjKby5V55+i7gcE1MDZo7/GqBp0jFXlE5yIoGcdKGYzJQQUxOCaNVgVoTefiYm0rlFL0k4pzqFBJJXUrLotBGAiJxpoiNVppgtYEoyXVIRpUY5iwWClvFQJVvYmfe45tJ6KqKoCf8N6B95R5IQyvaZRUHOcog0DZIwEVtRQ67/DaoIyRudcFlBdNm6LMub3ZcHuzoSrlmaQqFV0vOgp1mVHWK27v76jXNZMfCcHPdOSyLLGxhFpyThyBoMBojcktJrPRuH252IfFGnUWjUYhWmEJbY9G3iLSOh83r0CnHzitb/MaOK9rrzvosuanCBMX+70EGubfY/UjdbZbtL4uwIvFysi8EF/ZXjOOxBCPKTVnXyT/SM1G7CWwcOn8X97jNZDg2vN67Txn7Y5l49Jnsy0akv17AltIDu1ZTvvpfNeAhOX1XbJjkr+4ZJQq5nJ6hCm+p4XNQ4gRZHFuFdFfCKJhM00TeIcGCiusKI0WavV4ytNPQEK8rCi7p0CVQoA6P8ncGoFqnfqvUjMQQIjRWX9KC0j3qzNNiI6yi98P40Q/Tow+oGxGnkr9LcbTkv6fUimWoMjsqAahjBMdffkuRn+Dj+Oc0z2R9AxEz0Yirg6ic6fiuzCytMlhVr0APNI7TsyDZXWLFJmenwWKYZR1KfeBYYwVgqwlK3IRrFXi4GMzVGLW+oDJcmF8KQNa9psCok+Tih5Y0S0w0bG19iQcLOBHiQ8K50FNE6CZXMBmmrwoGdUQ50JJhfBeQXSwFYpxOulbaB1Q2uC8xYeRorCSojdO5EVBUeUUVY7JNAQ9O+BaKUyWkWcF2lg6N6KsrLN5ZFX6KLbrw8QwBCpTkdkMkBQ4couylmDB6xArEYgNKGKNsjbOYzO9dqUwLMau4qyfhfhfcmQDELTBuTy+7yTueIrkJ7Z3AEY3CMiOaBMpPEYtUiSCYhpiKkswWJ3PtrEmSKDT6FlbwRgb13lZl4JWsh4S6IaO0Q+UeYG2J1/w2vZivQhprhSgPkxy30YbfJD0Cq9iemeaq0KIKZACMMxgJfPXwmo0huSHyubjeDv5ja9vgRRoSu0+hy9+ZUtrlLoMtMev43+Xl5z9yPTdr2PKV859/fezz14A2N853ysg/G/dfj9TQaWclhemSPzxogQaklHjZ4RqXgCJDzOqe0rKhEI6QYrcx+OI9KPoSCdnOkQ6khgEqfOlz9Jxat5fx2PVGcJ93UC6pO+8ZlBcGhUJVDudQ138HVCLklHp3/T9ZWkV+QyUslKbVoX5mZzToU5qvvWqjsI8GShPP7QoazgcDhybgbbt2O0PHJsdWjlUVaKIdYVj+axMm1nNOBCYhh4/TeR5xg8f3vHu3RuqqqRtG/q2pRs6qqrg7v4tKgIqUs5vzTD2PDx8o4vIu02UZSeRgkxnGGWxWUZV19ERlWsla8pNjrZr6YdejHHnaPZHJjditKWuKzbrDVVZYYzcqxg1EgkYhp6hH2dAK89zTBRsDIoZJGjblrZr2R92WAtv392x2W65u71jVa/nhdpFWvTkYv1l71DTRGEU2e2a25sV0zgxDI5hGBn7kefnJz4XlrbtGLoj++dHcntHUZQng2iS+sl5ZgllxcPXb4x9x08//cxPP/6AVoHHh6+0jZTmDCjJ/fagnOLbeOBw7FgdhYExjgM/fnjHZr0mz7N4jDiDzgvoN05SPmi326G1OOd3t3f8H//4j/yXf/onNtsN3jnaY8O3z18xRkv6yo3oW2gDSotxsF5LGL4oijkl5vHxEaUUm82GstBkkWUi0Vk3i2KpqKh8f39HluUURRVLRgZWdYVU4mjo2hYNlFXBer2mzDPUZGbF7jRupmnCDwKkeRcwJiMvaoyt8EHjnMa5gX7ssVbKUxmtcZPDTZKmIe/ZRCaVxuhAVea8u79BoXh8OqBjqcygDSEYqlLKSIpw40g/jEwEnnY7psMROAcVnHOoTGF0nJsQAz/LM4osw5gY1TJSRjKzOXjFoXHS7zcrKbNpA0PfzwbtNHrcNDEGhVEZeSaioqMb6fsJ71ox/ssJ5wqCl/MbJXCvVoHMyNwzqRznDBOy2BsAbecIewiSimBtFg1pkpeyWGgFTDj5TpKH6ZVU+1m4cHOAIkQnheha+0SFnR0hmf+997gwAQoXolHoRfQxIAaJiXoOwTvGccD3MCpDvl4xOU9wHocnWINHok7GZzNAHryniFVUqqqiKqvZcB5HubaxFmU0ZV1TrWqpvT47fFCWFXmenyJK4ZSbnYQpk4aM1vqaC7xYo87V4pdrighGpmf3fSPhcm1LptolC+F7jID4iq84sq9eNu5wMrCvfLW80AKNkJ7ya+1ZbmIgXrIfT+1+vXmnY36NEfEaM+A1R//StjgxB2QWENNoaQQmFudF+9MxC2P4WvuuMSwSjnJyVE/fnSLxKZVTxbzu6GRc2EcqRhPTZ1pJIOj02sKZ6F9q6zLV4rLdSzbA5b29AGgW96+UaEwtHewUqU9lIsXxtbNuQhqTyRFP179MEbneD05tTbR5ARxO40lrKSHt07h3Hj8OF8+QuTpCnkt5YXlHKV34lB6QQJNlP1tWbUifzWUvF6BmSu3wEShy0S7yy34c/03MJ5mj9PydioCnFq/tzPkK4dQn0nvyEWA2xs4vKzEelCKyG5y0w0vaXgKX0vMVAAq8H5mi1o+1FmcHCQRgZl2hdB/jOKLmlA8RCtYxQKl1TjDCejCZRRukOtLkY9WOEKP7hTjzJpaONCZq+kSPJ4GRyjNrFs39Vf4yLPyKK/2cs2OW/y6e/4s5MMxAaTpPAhxm32teT/38mXOBvvdn6TgeYSWNUT8js6I/lkCroIOII9vElhlpu4AyhlXxskLR5f1cbiEhpWefLdaT+S6vn1Nr0aAKnD+va0eoyI74bjQ+XfDfs6lrM3Q6/UtQ4bU5/Xdf9kUz1OUHL9fmK8ecr+d/vF1/IP0hggEIIwGWnSHlvQSSCnhiBEg/j2VQVHoQp84/d4k4AARU0LOxEmF6JF0tDbCXWNL5wsP8mTap3rE6a+95+88f7nUqj2yC3F526JPBcw4kLP+9DihcTsLL9sjupwl90YqE3aCUUJ6N0VRVwWa7YrupqaqSt+/e0zQd+0PD49MzHz9+5uMvv3DYH2iaI24amYZecvCzjDw3tM2BsW/Ybtfc3W4pizdst2u2mxVlWeKC5+HrN/bPz2RZxnq9oWs7liVzyrLCB3FyJG9cnMU8z2Y6cJqUg9JomzH1A13XU1UVq9WGoihRWJ6enzgcO4ZhJ3T1/QHnRBAyz6SyQhJqrGMenQow9CP7/Y7j4cg4jeRZxmq9Ji8KcZ4yy3azQRlDN+xomgPH45Esy/jw7g3v378Xp9xmuMnR9b2ULJpGoZWh6aeBqW+Z+l6ef1Fi6xVGW5wPTP3I4XbL3c2W3W7H0HWMfUvfFqjgmcZJ+nYIOA1aSwR+vV5zc3vHP/3TP6O05r/9t//G48MTVVny4cMHuk5Kf2ojtZL7vqcfJxEfiqkqGk1V1GRZQZZ1HI9HmrYHLVHssrjleDzy5csXfvnlF6Zp4k8//8Q//uM/8vb9e6Zpis6qZxylukfSx0h0y+12y2q1moGtPM8Zx5Fv377xr//6r+x2O96+fcs//OknfvrxLUUhDpmcz7Hb7RmHiaIo2W5vub29xVqpJvL8/EjT7hnGhsPBohRkRrPZrBGa6C0yFMVpLMscYxTTNLI/SmkpazPq9YrVagNB8bw7cDg+Aw6TwXZTsbmpReRx38AEVV2DC/RDLyUFraQb1FVBnouqdJHlBIRO2XYDXinWdUFdl7hJ07XQDo4iz+icOo3hs3nEir7AJBVItIbcWqoyo6pKrIXgLd73UV9BckrHaZTruwDKUxUluTF0XccQBrwSscHRj1jbUxRlrL4ROPhjrFoiCtvTOODdKCUrM7lPozOKQpEFzaQrmnacjWw4UYuHYSDBm3mWCdvBR8cjzlfR3ZijiEorjDZi7FyAvD4ksn80RhcOUTIuiTO518kYhpD0GSCK1KRIoQh1qkWlBeccKf0sLwqmtpMKED5IuTsvBn5mtYiDeRGDqoqC2+2Wm5stdV3NINw0iUCjNpBlBat6xXq9xmaWVKHHLETDxMh2UhN8nuPVmQL7Mrf5tW0ZtbzmrCoWBhjnjuC1KPa8pl5Zl37r9tuPW9BSfxV9uGZwXj/mVw3H75z/u6DE4r5+y3VfOgcnZ+97bZy/C6e/57a98jzVBTJzzUG//D31Gb1o32xrcb2vaCODevLuxT4nhCgGr6XznZzKKPKWnsFSsPFaECeEk8bIpY7DJbigVDTZ1cuf5fmW5zELZsISPEhtWbISLp/hZV9J42x+R8v943wVi37iFukT0zCc3cNSR2EJtixTLpIA4aWtuLQf05bmE4BhHMliukSWZQKgRAcyMUDMLGh4Haycr7kAMOY+uXzGPkA4pYKAaNwk+2AZPFu+q7B4F+nBzu/CeYwVwMg5EdZ0fhK9qgjUWpOT5Tk2ggpprrdR6yGzFmuzuc3GRFHG3IrOmE7v0c3PZAbJtBFRRm0Ic2qDOp+FwmleSmPr1D+/34cun0U6v6z5l+DjclxeGzv+xTWWc89Su2eufkIg+AUglbwlJQGPoGVNTGyZcRyZgsNmllVRvegrv3e7pu9ybVt+JxoSvzLn/wfevree/HvO+Zu2Bbj17313l9sfABUk52vOhZ0/X6JmF/STGIkSffYw63WEVCYxzCTYGGFxi8U11iMNC2MH5olB9pMOqQkvHlByONLC8+IdXjzH1xbheffl+S/AgeXJlgDCuYH1crJeXu/aYh4ChCjIeHKgznP2QlBYpUn1epUyrOqaPM+4u79nmjx9P7DbH/n06TP/+q//jb/99a98+fSJtm2wGnAZmbW8fXfH6HrcMJBZTZ5r6rrk5lYMagi0zZF+GGm6nsIH8sJhzUhRnPKFJTIQ381czUJT12usFQeoazuO+5bDUWjx+8ORphGn/vb2noDieGxo2oFj03E4HHjePdMPvTzbhbGSkPjbzZYiqrL3Tc/xuGcYJlCesqzoJkdeyL3aPGMcBmxmCYionFJwf3/L27f33N3dYJWKbA2PxqGDI7gRo4xEykPG0XuGY8MwjZRlzXqzQeUwuYGxHyms5ucfP/Dh3VuO+x0P3x7ZPX7j6yCI+Ga9ZlWv8EDTNngfuLm948cff6IsS/7rf//v/N//97/QDyNZUVCV+SKPTpymvKjwk4jmDW3D4+OOPPtEURS8e/OG+9t7sqzg06fPHI9Heh9mZss0Tex2O8Zx5Ha7Zb8/cn8/4L2TaLvzZEXB0Pd8/vKN6eMnsjzn9uaGm9tbijyf3/s4TbjJUxYV69WG5tjStT27/Z5VLaUgq6okywrqeoN3sPd7mTEibT3PLUUhIIKIaXWiul8UFFmJ956mOaIUscyiioJRMpPkudDLR+/wE/TjgG8OHPcND4+PHI8HVuuCm9sNd3d3FNWGaQr0457S5hRVLddoe6ZY3q+wGbm1aFNQVwVlZhlHxzA6+mbPMIwcpx7v1pi8IJiMYXQcDj2H3rOy5ywFgKKsabuJtunAB1Z1QVkWUqbTavIiQ+sc73KhZrqRIjPolbA43DhSmJxVuZK+NgwQApmVOM/kPNM4oBRUqxX1ak1AMY6SHiRGhqfvxnkusVpJzqvNJOWEiq5zTNMQo3yQF0qiO5rZmZcKiDFlIH4m82QAr3DK46PIl9EqOv2JpZYMsmQoAKSUMXAuRedlDpG5MTHYvJSMjeuO0adSlAER29IogvOEWD6tLEoBjoxmCoHROQbn8V5ACm00Ogj67YMnM4ab9Yb7u1s2mw3GWsZxEpZCpKYGhGFSVsKy0doQy17EnF2J6DjnZkGu2bnRJ1BhLn3IqTTetXXomhEwAwSL/ZbH/BEj5jWH+hKY+ENGSQgv1uBfP2SZDPibj/qN576Mni39psvvrhvBl59fA1kuHd7Zsf4NbXq5qRdtfC1QcnbU8vOLxynOxbktstxltlPCDPHJs1qM+5OTKSUDL9u01Be5dPqXQMCl6OLy+xcOfgJL9KlcYkpdSN/neX52/vR9crTS50tmxdKxv9RUuN4X1QyseB8ISZviSvnPZd9YgoDLMpJpP/Av0hyWW/o8aS6ksrkohQ9+Bi2VUugIbKZ7Z9FP03O4LKW5bOM8n4UTOyPZfVbbs3tJtnACOc6eVLqeUpC0K5IQb+oTsQ2nVAFiKUjRhMpsJuUjc0nlIKVBZ1LyUSuxP2VujP6I1mhrZjAHFTBGE4Kd3+0JZJH/qbh+zbY/LCpgyHqR7ueFMOnCsb9m51+CYac1bul0X9foOD9n8gkgjeEQiAE/H8F9F99JEpAX/yJJ8qiEL8fnJCkJKgodR1DIBYI3c2WR83fKfP1f214DWX5tS6DKf+bt7wks/J61/n8lDPO7QQUfXHRyxaCTSQiY6TbSqYV2mmiYCdM7/Z0QiRCSqIgMyMAJLQOij6DmAXYCG+Ck45BQZgeYi0F5jqhL208LecwOnPe73K4BAPPvrxh1SwDh0iC7NnFcfndpGJwmiLSPpHKcollOBFdUfFzBSwRCK6o61ppXGh/g/eR49+4ddV1TFDnjOOC+TAzOYXPDdrXi3dt76jrHB0/ftbRdx/7wTF5IyoAsHMIymLyn2+8ZRs+q7qmKAmstXScAgHOO4BEmQ9fx/PyM957NZkMIMAwTh+OR/X5PPwwcj0Kbdx4+f30kBCm7Nw5iwB+aI0+7PR5Ra1eomGbQo5Umz0f2+46qLiAomuYoEXutyawlHwassRRFTlWXlFNBZzRGQ1XmrNcr7t/c8sMPP/D27VuJurdSqcBNUV/DO4LzM71bo9AYptFz3B/pm1GcM2tpuqMwL8qSN2/eigBmJhTAp6dHjo+PjMMoDuMkhsexa7m7u+eHH37k3bt3fPr0iYeHh1O0J4DSOlKx7+Kzm8hsTlAW7yfc5Bj7jm8Pzxj9V4IP/PlPf2K9WnNcHWmbhq5phDESEf0TPTLn+emZp5sNSikeHh54eHwUQ8UYDscjX79+ldKiSlPXK/Isnw0NqWwiopp3d/fkeUGeZ5SFpW06pumblOSrV1Gp2rJaraMx5+h7qSJijOb27obtpqLvO1ysSlLXwnQQp/+I0oHMGMqymI3hPM9Zb9ewb2iajq8PX3EucNg37A8HASiqHJsVlPWGVX2Dc4HNdmSzWrNZren7jmEQZ7ta1TFf1qO1JTMaGwJDP/K025MbRzt17JoDx65lfXtPXq4J1vLLpwfaLulInG9u9Bz2DW3TkBcZq7omywwh9IzTgLEVeV5icss0jfhW5lKjBWzRiljRJcP5cTbcRDlbxlffD/R9I3n62pLnBdZY3DShVKDIDSogqSJ+JM9MTL0wYCw6mMjMEtDHxci80Yq8rhjHiX4YSArjKihMCJIXGe2vYCAziuB1BI+9/BcEjA4ReJYyXObkZCyMopORpeI8H+f6cMoH10oEtECiYz4ausEHnJ8gOLIsY7VaUdQV3TjQjT2jn6JhHLUdohOlo2FV5jm3240AlnmBc6OU3dVmTnvItKEoy1l9HWKEK7Mza2Ge3xWzSrjWUn4sGbfz+vEdR/2S6ny5LSNly7Upfbfc7/z3U0ztewD7a4DG0oH+vrEUFlf6/vbyPNdJo38v4+zcST23Ga5dZ7nm/5Y2LPd9+RxfsUF+5bS/xTh9AX4sjkuAxjVb6VrT0ud6Ph6CdzFKff6s3HSuobB0/H+NkXPN+eLCqb/2cwpquDNwYHm/CUxYfp+AiOXnS3AjgRRnYJA/MRt0SOwqAVm0UpKXDjPrKt1HYi1djrNrQMlZyUBPpOdz9gyXbUoOfhbncWttZBCrGSwwCvx0KqGZgIjUjmt2dPo7RbnFJhFRQ6dOQEN6ZrNjHYGBJdAAzKleIa4XYTGvhenUl6Qks2jjhBAwWjMSBTS1iWkNMc3BWpSS9c+5CEjENIK5TVrSc05VMJI5f3rWwq6VtTTx7VJAM42dGWCJ7zK+lJdj7YKltHymr7NDfn1OuQThQkh+WPr+BOjMYPUCNEr7SFaHWLIQKzFFnZB5vYJZ/8R7H0GWZcp5mi9lhX9l6Xr1Pq7Phy/3m/0kmOek33Lsf5Tt2nj6957r1z57sYVz8Pean/tHtz9QUtLhg4I5WpB+0kToCSTjUn7kQPlfiDc0nw8QATAVUe6Ud5sGcViAUUkZRo68XPB9kPKVMpGZeJ40cPTJQJ3pQ+e1mJf/yvcvqXRzS64uBsvOfT2SJJG10/mXgwR4gW4m+qyKrqtCQTghmGmCcFHkR/LvHEE5Essj5Zj5IHRftOYfwz8wjB1fv3zi8dtXur5jVa+4udvy5z//xP3dlmka+fz5Mx8/fmR32NH3LTc3N3OZyrYfaHvJie/6kS9fvs6Lc1EUbLdbttsNNzc33Nzc4NqeL98e+dvHz6xWK/I8x0+Ovuvouj7WwHX0o5OSjNNECJL/P44jU8x10yoDHYWmvJdKGJkIz7gAQSvaQYR7+rbH+yAZ3G5iaAYRoMwMauhBwXpds1qvePfuDW/u77i7vWG1qgFP1xzpmigA2Esd6HEcOeyPcYnRolOxO/B8aGiaARgYXCBoOMYIdlVVDJNnXa/Icstqc4OyFh+UAC0o+kkiE2W14u07KbuZwJk8z3n37h390HM4NKIkr2Ts4B3TODI5YvUMRVGWGKUY+p6v3x4Zx4Hd0zPrzRqtFXVVkWcZ4zTN5QgB7u7uePv+HSbP+Pb4TPCer58/8+nzJ0nJWK0pqprtdiuOrHM8PDzw+PhIWZbc3d3x448/0nUdu90OpRTv3r1ju91iDEx9R9MceXh45pdfPmOMYbVacX9/y2q1YrVacXNzw/Eo6So/1O/BO9q2pWmPwkhBckSnScS7uq5DlxLhDwSUlnkhKyrK4sjj4zO73TGWKw2UZRmNBui7gcO+jRVOcjbbN2zWK6oil+hyJkCac5LyMQ0jMOCcCCFVpWYcLbfrHKNg3w6MQYy6pu85tBO7ZiAExXgl/eHbt2ee9w3gqetSKoC4kbY5RMN3ABxlXjKOjrbp6bsePEzTSJ5nKB+YhpFxcGT2lDMrxk4volOjo2ka0EWMFsVFRGuyosJqzdB3TKMwHYzJZK5xIapvJ0Ery4BoThgt6SDH4Ol7R5jGaHiYGNGJ9pyS33UEGUKc14RuKeJtkTGL1NZAqLBEodoQUxzCKfpCgODVXC0igXtKRX0KJeeZxFOaDX+lAroQ49d5z6E50nQdo3NRp2cpBCficsqIVsZ6taIsMmECjSOBIGwHYAqBoqhYbzZRfV3ydm2WYfPsRWRRaznvkkZ8DQC4ti0djGsGSgIU9JXzXR53ach6Tg7sNUf62vHyfTKa07r260Zliqq95jBfA9jjkb9yzmsn+35M67VI2XWj/eUzubQFLsGV33J+aWNK0nyx53da/7L914zFl3/7k6MbgyvJGZyNKxY53/NYEuBWIdFLRXRO3VJhPlmGASmdIiXoltsyiHINtHoN/Ergxzlj4Fx/4UwIcuF0Ay8EFy/f7ZLdkFiQl8DCmd3mTyyL5V3IuCaC7DLX+gVTITlgy9SLa/bmeXlJwJ3uO5W/TCBJAhnEXpoYRwHFTWaxkboegthTPoQ5LYGLa1+zeVM/02rBiEjtTxkL6bhwiq5rrUkTanJu0/Ems/P7Cu5UZjKlPBBmvpo8q8W9JxDh9O6k153WAI0xkREXI/EQQQ2lYhnK1JZFoDHqVizTA1ScpwWMSP3w5DwrvDDT5ucWWKb2yRg778tLm/9qP78655y/CwIv9lkeuzzvsszoEjhLYteBKJRqNFoppjC9KEs5A3LOCYB/0ebLe/i17dr4/97xZ/OEOn32vfXyP9J2Oaf9vdv9e0GBvzegAH8EVIiMg0RZFec+1qIXUtLs2KogP/NitDhPQvxIHWK2ZUL8Vs/XU5dHqmSwRKHGRJPyL0UW07aM6Fxb9F/c54Wz/z2D73xSi61U812+eIKvdaxrhmJC5BI7QX7CPGnLvlGrgrS4utmoS9QsmRwchIA2sN2u+OmnH3n853+W/HjnMHGibdsjzzrmHmt49+4N681ahBKtOCxC/R1npzDPco67A8/PzyLAGBe6LJNc4qZpZlG+h4dHvn79SpblZNZglMb7QD+ONI0ADF0/0HVCtfYeiRh7KbFUVSuchnbomNwQJ8ws0sMdBjXT8XRmqcuSqirRRrFaVSIaWOaoAEWR8ebulru7O+7vtqxj3nnbxvKLkSVx3DccGymZOQwTu92ByXmatuN4aOgHEXB0o8cHT9NPOCaOnQAARdNxbDrq1Yq6rqnKEmMMxXrDWhu881GJv+TD+3dsNpvZWR/HkVVdUxaOY6OjvsEouYXtkcwoyiKn7acY7ZU8QxMX5+OxZb/f8+3bIz99eM+PP/7Idr0R4b5pZIg5suM4cn9/z+3tLSEE+l6AnqZpOR5anJ8IQXNzs+HnP/2Z4EWI8vHxiePxQFGUjOPIer0hyzKqqubt27fc3d2xWq0IzsWyo1LOc7fbMQwDt7e3TNNIXR+w1rLZCKulbRqs1dxsN9R1zc20ZRiGqBfREIJnGDuaZiS4CWMNWWZPdEYNdb3CeyltmWdNBKu8MHSc43BoeHh4QGtNvSrJrMVNMBgwWcG2KBingYdvX9k97xiGXtj8HjJjKauaujDURYZRiqoqOY6wHwRs+fp8pO+FBTJMI3DOVmjbjuAVZX0qg9W3Ap6N0whKIlpuCvT9MANKon2QhMfG2QiqqhpUipxJ2oaxFqsUXQ9hGkmO3DROmCD9qchytBbthslJSoSeAh6PCyKAmWeZpDMRsCY6rcGjvCiXg0SQMivMhuCljrRWUvJScmKT+yKgjneIKGwQkLB3MEZDyalw5phEG2o2Mue1IqT9ItEhJEBAhL0UGq/cQtJK9CaGaaTtOvpxiGCUpIz4cFqBpPx1ILeGqsjJjIxV5xwmE3B19I4wTbOIo43lPJUgKREEWETndCxdZ045x3Nt84v167dEbpbbpVPwPYPr6vq2ABQur/Fam66voWkd/05bv3M/31tv/5DpE07BhMvzf6+Nr312eZ5fsyNeO9fZ+xGr/uo1FvER+ez8z9+0vXjfFw5KctziBy/b6Jf9IMxUcHFurqRLqJNTH926q21J57wUrPveO3rJVLi4l/izBBTO8vUX17mW2nBZ8WEJOJw5y5z3x+RkpbKSLnhMLMU4izT68xSG1OZ0XGL8pc+WDKYAEVQPM6iQ5/lsCy61KlKpzAQaLctpTpOUcEzOslnMP8vI+el9L23iZeDr9PzTM9FKz+kuc39YWPEzM0GdoufAzK5IPz6kXDQtTNz436yLoySVRaHOdGgkEOcxRiECmRKUSykKSimC0qhI5Wdek5jvL7X7lMaQ+ktkn8zve9GnE8CdEOnUF0GqF1zxJa7182WfPg3H66P9FCBVL45dbkuBTyD2jwUAqFQa3udtiu2+HG/eOYISVs7llqaWJZByfXsJoLwGZF36a2rpO37n+fx7t/+VYMX/inO/9gz/6LF/pI2/G1Qwsaye1G89RSnSQnOGHnmPDifdhLTNA8CfJpzTRBJIqRBpUUoLlBhqch0BNeLAV2pWZl22KV4NEPGVy7QB708Kp5fbqyh56vzyxdWHfhqUL1HypTlwDV28di5jpTSOoKrx/qKOhETz3XxOCHF/UMqgrMZ7Ynk2eb5ZZlAq54cfPxDchHdSKWH/vKcfRj5/+cLnzz11XbNardhsN7z/4QfGcWSMEU9hL+y5u7vj3dv3GG047vd8/fqVw+EAwGq1wjnPL798RKkk0mMpy5rj4cA4dhSF5OK3TcvT07OICCJt19owDANtNxCClpJFWY62Urt4miaGYZDFUkk5vOB9zGdWZLnFKMV2u+XHH3/k3bs31CtR5zfWoDzkuaUqC8oypypFOHG3e+bx8QHnJjKbEYKmnRyP+0ZAk25kGEdG59g979nvG5wXGnqI1ESTGfIqpxtHxn6gGyYciklp2nGCx2cUUNUVRV6gladcbfjpxx/44f1bmuORv/zlL3z79m1mdfRdJwBFnpFF5XlrFF3XUyDRwXEYwUtZynoj5QYfHr5y2PUE33BsG47HI3lmWa1XoFeYTCoy7HY7ylLy/lOkwznHFDxBK4bR0w4967Blvd7EcqNPhNCw2x04Hj8xTY4sK+YJ6v7+npubO6Fh6kCZS+lCyb2Hx8fHWfSxbTtCgDaKTD49PWE+ad7c3/LmzT13d3dYY+nblnGMRkWW0w89+/2eYRhYr9cEAk3T0I+SepNlGT/8+AMKzcPDE1++fGGahtgORdcNfPr0aa7xXZYVZSV9oiwyxqHl27dHnh4fcW7ETw6tFPe3d6LqjCMzAVNa3mzu2fee3b/9jfa4QwfEyTaa6QqooJTm9n7LelNT1QU2N0x+ROc5RinysiYrKppjw/PzDhXEac/zjKLIBWTpB0bnpFxWnqO0Ypw8h8OBbuiwecaq2lBWmsOhYxh6MispE95PtG0bS0nF8mfO0Y9TZAp4hjHE8agJ3mG0xlrDNPUc9qJtUuYZmZH8SmtkTPtxZBwnVPBYrciyU+k4pbQwDTIFyuAdjNOEmjzag5upl7HklZ4fWARUHYQJhY3MuDjvEZjGXqpUKAEJMmtAGZx1OB8g6AgcqNkoKooCrezsOITZSJfoVFXlbG82lGWBUg4TpM57P4xM3glwk2VYm+GdiDzaLFXDUFKuNpZ0nZ0Ec9KfMdlJoHGZ/62vOJmpjcs1IjkES+Myqbm/ln+9/Humf6Nn4zed+1pEbbldUy//rdul43J53aufX2H8/BYw4nL/5b7ndODvAzG/dv7f8gyuXUscEJUC+y+dDy7Ai3Ba80M4/27ppF86iZeOTDLQr2kanBnt6XfcCQCLEWWpLqABI/ag9zO7KB4kTuIr7XjtmS/TfJZgQvrs7B4u7mspDrk8/9KpXYoGnoMU4awNs0Dtgq4//yyYCio5qfO4U7Nz6F2qTBNBBaNnjYM5fSJGktM9pdQFpaSikYgrmrldanGtpTDiMiqd5pszcCIIEKQXn+sLBlTa7yQSec4y0FpjlcWHwDgIUJFHoUQ3nYQO070po+d0jGRbpM+89/NcnFL3VEg2nQwIFf9zLtl9srZXRbVol4KQStmL7RuiX6K1mQFe0c2xIuAemY2p5ygdIoshMt68sLK11igfpLodJ1Zo8gO8E6ZIwMwA93xSc87SWW6XPsCyv6YUv+UcHsL5fJdKnad+lfr+CQQ6gWfpHcp71qdzKR0FjaVvD6OUbg/eo5yj7Rt5TtpfjEkJaKbKIKkMpCL6YOo6QDW/zcV4XabOvObcLsfwErE43d9pHrw8x6/Ny5fz56+503/Eef81J/01UOWPXOO3HPdb7+H3tOEPpD9EEZAzulP8jvSeY2eJ/nOEG+bvU0c+TewKhYkDP6KSCaQ4XZmTwqMC5efPw8KhXrbiJZ6fAInXnfnXwIQXz+E7z+j720sjaTlQrgEYIQioENfN+F2aNC5QyfSMlNy7DA6hMLv5ucPkRvIy492Hd/z56c/snvd81p/BTxSFw2g757trLXTpYRh5enqOTl+PUYbMZORZTlkUTOPIerPBZpkwC4CmlQoFQ99TVUJt325vqKqaruvxXujru/2Rw7EBlUrTCYU8GSKSf+1RRpHlGX3TQ5BcvnGayKxhs16z2WwoygJjNFqB0VLO8Oeff+Ld+zesVzV1VaCVZhgHpkGi8Yf9jqeHgeA9eZaxXm+Feh5gchCUZfLQj55unGi7nqZpaZqOPqLynhCj4CPGGbJKQBDvYXITh6YloKgqaJuGLMt43h8YhoHNes3N3T3r7YZhmvj48SOHw4Esy+YcThvBkwRqWa0hy6RqR9BkORwPXsoCAau6pi5LhqGXfPxpousH9od91JSQEnfWZpG9Uc5KykVR4Lzn88eP7Pd7UJr1est2u0VHlLvI5TgXS1KO40jbtvzyyy/sdjsAfv75Z6Zp4v7+TiqHbDeUVUFVleIfRhCn7wVMatuOx8cnmqbl6ekJ7z3PT888PDxwf38vDA+tKMuSaZrIskr4UVE0r2laQgjybtqBqqqp64qiyAFFvSrY9iucm1itRKU/hMDz7pGHh29Mk6coV7x584b1usRPI023Z+xbMRS0RVt5PlleSNWAvmcaBz78+BPvfvwTf/n4jduHiikoHncNoxdK4da8nG5HN1Fnlnq1ltQHJsBSVhvyjRicUhFBoW1OmByjm3DBcLu9RZstTdPy8PiIc17OU+Q47zi0HcemYbWuWa9vyXPL0I9RdDGQZRk2s7OjCzD6yILxnjIEtLYM40CW5SglCvBSmlUq8SgQQxcRh/Q4FA5rLEbnWA3eTxgtaStJzdp7h1cQEwyEyaCtlM4Mgcl5hsEz4KRkaqT+ikJ4AOcITqY5q2CMZdcihIxGBCcNViIaCCCujVRi8N7T9YOUkwzCeEtrjzIKjyP4CWssN9s7fvzhB1brGo9n7HvAU5hCxkpkY2V5IQ5FLK9p83x2CNL4nY114a3O8/3VKOr8v1/fLo2o5ISm7/6927WI2kULLv5Na++yTVeOugIavPbd+bWugxG/Z/t7Rop+77kuDd/59+TUXZ5zxhFORvtroMtle06Mxu+1/fWo4smpibZWiFFC76UUsj9xgCI+EU8cI82RsXT5zlLE+ZottgRFXjgHcCpvmI5TnuXoceF8LF06a+lnCaRctiFd++ScnQMgy9SL+VjvCeoEJAQlAKmbPFO0Z34NvAohzADjGQiA0NMDzM75XB5yASApJRF8iOWzjUHbExhw2k+0AKpKnPLE7lwyAZYMgLnd3uMjyJFs9izL53fa9d2ce395X+m8S0BkyfwIiSniTykq+CCABwpHrCASwgwSZHmG0WauTHC5KVLuv7AQrLUCOphcHOUoMpret9Kn952YDOlYnTr4ctwidvisMUdypl/3JX6L47cEApbPyxgzA2aocAY8L9u97Lfp+V6ePzFiiODJyReRc0yRsTOMI+BxSgAd4Ez085oP9RoI/dq9fg+kveqj/Z3m7+X5v9eO/622hX3wW4CF3/Ncfr9Qo/d4l6oonDq0vyLIPKNgywlpYWwk6hVKE5SZkUitRMRL7nUBJkTyazLI5G4X4MNshZ0bM+l7mRjd4gHps86UtkvD5gWCdZqBfu/ju/piXosgnL5P0YR4v2H5PC46xfx7ij44XPyZvNDvUIpxGmJkzpMXGbe3t3gXcONAYUe08VEcJzBOE+P+yJevX/jy5QvOeayxbNYbyrygbRqaowgiphw+WRAkNaYsqwhkOMbJsbKiLO8DHI9Hun6gHwac9zPSPU2erpFcZ7RCBcXkR5rW0w8dPkxUec6qLNFGU5VF1EO4E0pgYcmimNxqVfP+/Xvu7+9wk0yO49Thx4lpGumaluZ4oG0biVS/ecMmCkvu93spp+c8dV0Din6QspeHY8PNjZ9pc957DsejOLYEstxws1pTFCUiQDhI5DTLqKuSYRh4/PZACJ53b9/w7t0bvHf8j3/7C//6L/9C3/esVitAUNzNZsO6run7XvL7nUMjInJo0ZW43ax43u04HBv6rmW7veH+zT3GatrjAa8Ux67FPD8xeTfnJK5vttIHvKdtRTtjtz/wl7/8laZpWK83rDcWbaR05bdv37i92fL+/Xtub2/ndI2u62jblr/97W8cj0eenp54fHzkT3/6E//w55+4v11TFDl5fgdI/1QKAS5iv7U2B3rapqNpGg6ZLKJlWVMWJXW1BgVN1B3ITAGlrOPWWmGKmIwy1xGgCoyDRInzzHJzu2GzWYtgoTVSgaQxEDxt13NoHP3gKIqMoWuYppbNpub+dst6XbGpV2itOez3PDztcNPI9vaWP/3pZ+7fvuNpt+dmU1LXK27WK46daCqsVQDas7HdDh3TcU9Rl6y1lOXsRuiHQFlI6VbvHXW9pqpWNMeDpJAYyIqMzWZLlhd8+fbIw+Mzh2ZgtZH2td1E0/YEZajKjsxmTNNI8DKmtFbYaGwmCu00DcLCmSbMNJFliTYplWWcLxgGFUt0icE7TXJPUnVBY7SiiCkQkpakAI8xIYIKYoSlnP9klGsUJpaJzK0mN5bBnsS2psmDkejTOKlo9EbmmRPmiQhRC53XxHzZcRznJSHl0CZx0mEYIuMnoEM0tCNQoHVBVeR8+PCeN2/u0VrRDz1umsizKAimxYCvViuyPCcx4UxkLaQ6717yZU64+MW6yDUn6g+sL5fbEry/jP7/lsjNtX+X5z59frmupej5dxv3oi2XTvF1p4uz630PmPg92x81Jl9zSn9rZOzM3mCOB8znms+3uIw6Owcsn8elA/xqu1/947yNp3+jM40wEYKbzpzyBGQpJNdeRecvKfj7sChF+J22LZ3+y8/jhc7SDFKkNfkw1/r7JZCwFGK8THs4i4bGbckkOI8aBxzTIhDGTP12boqggsNNpwBPOndiyi1/lvc5CyxGZ1yEEQPOR0A4OvxLpzyxDpKzN+/D6d5nR9XoOX0iReQvNSaWke1L4FPmMFBakWVSXSExEIqsWKQORNq9PkXc03ubLgAMn4QwF+wPQvIaku2r5rTedM/WWIzJIlPgNO+kSD6Ld2mMwWQZQVkBo/xFgFNf2uN6Ps8M1p6N7VNFifTV9xy2y7ltCfq99AEuwWIA6esJnL70TZZzyrJvLfv5C7As/aQ+iYDwwXumUdIru35gf3zm2+MXdodnbu9vKfIiMpR+25y3uC3Cxb2d7vHU9t8yl75cn36LUPDLc/zWefs/0/YqUMOrU/6r2299Lr8bVJASgZoQ6fgQS+aEWBtcAchAXfr+4g8nykqaEBbiM0FF1W3ZJ+H1Jx85zRJLY+zkXMtAvgQSErigWKZDnB70MkXifLsGLCw3Wccv0zqun+u3bMvF7+XLi0ioihPHnB28HASpm5j5VxekhJHzMlFPwcX0EmnrOErUepxG1us1GkPXHnl6+gjTRKaNPNdR41yQsncB/ORQse56med0bcfueIhIt8fajDyXyWm12sTykT373YEQoG1EVX9/2HM4HOiHnoDGZgUBxTAKMjoFPy8eISgmNzEOPQTParVmu665vb3j5nbLalVT5jlGK8ZpZLtdc3NzQ12W1HXF9uaGdVXy/PRA2/a4vkOjqPKMMI6MmaUobinLCmMsh4NUofjy5Qtt21PXK+62W97c3+NjNLftOhQKm1lMJmr6T8/PPD/t6EcRgby7veX+zRuM1lIa8yhaDZv1huPxwO2q4mZ7w//1f/0/ubm95euXLzw9PvL4+MjT05MAEHXNmzdvUOpU5zkBZDouxtZmkXlQUpYZ3f9oaJo9NjOsN2uyPGNfFLhxQKvAvjmy2+8JQRyrf/ynf+bdu3ccj0f2+wNVvRJBysOB3f4opQm9R5sMhafToAjc39/z9u1bbm9vef/+PV+/fuXf/u3fZgpn0thomiPe9fg//cDdnYgy3t7ezsbS16/f2O32uCmglVT1OB5FAPPN/Q1VueLu9g3v3r1lVVU4N2GMous6MRK0lATNc3HmbrZ3jNMkgFHT4BipVyu2qxWbTU1wouvQdS3BOzarCu3vsFnP43PP16/PDGMDwbNeF9ze3mHzirrecvfmDd6LrkbbDWiluLu/p65rEcsisCkMyhZsqkKYLc2IGboX494YzcPTE5P3fPjwI2VRstu3fP36wPE4Yq2irAp+/vE9eZnx9bMDJqzV9ENHHdZstltWmw2/fPrKodvRTY6yLHBBo23FMAU+fX3AKoWOwq1FUUi5Ma0xVmNzA8HgQyWBSO8QAW0/zzfW2kj/V1LzvCggBKZeym6q4OXzzJLnFu/8vEYo7dAatDkB0yiNChrvRVTXe0XAgZJ62CEvcC5jmkQrZTQKFaNMznuWqWwqRMpwkHVABRUFxRReaSktGrzU3A4afBKLDIQoMDcFoeLaKMyYZ1L6dL1eoYyi7Vu0UhTx+WlrIwMiI8uLaMAblLbnGgmktD5Zj6S9CwcirndnDuRvXMBfc0jmleMVEPsyMvNaNOg1oHu5Tn3PeLuWw744yaur5fcczqgydLbP731u3zv/79muteH3bJftFd/93Ame721xz+cxnJNTsbQjvtfmZD9da3+KXMamnPpGtLFMUNGuODmZSV8lyEBGBz8715IOEeCCtn/NCbpMabjGJLi8l8tnsLzGtfGxBBCuAQvp2gm0WLblWp+3NsOak2CgC4FxnGROSTR/hFWQnHtjDIU9MZeWFShS+xOlfykMaYyebaJLmzFFjpeOe4pqJ2BimcaRQNfk1LvFvS8ZEmdVEJQi6BMl3yUWijo9s3RMAjxmwUNrzp5tiraHEGaGZKqS4MPSNg9MbiLZ68YYVEw/C0HST5RNVY8sS4HEVI3KJ1gi9f0AQYcoVhlZsHLEqcx9BCgEaEh6ZpxV1TkBCQLSyL0tRB2VzFbeXc//f21+Tvdu7eU8B3AS6ZQUo1Nq0GUZ0mvz9xJUWAJhxphYATmm0iiNG0cmY9BOtDgeHx/4y1/+QtM3ZGUebdIcH8azNKJf20ICYi72fTkf/n5g9vK737r93v3/M2+vPde/x/3/AaZC0jOQ7TTxnyIIgYD3sq9KaCZKOixpQjIzsuh9wE0RbWWhoXD2ewIITothiLyHq8/nBFqd/SLtPM81WopoXS4a30MalxeWDvnrz++1jntJUbwGLJwbGueL3+n5pBMw56iFEJhCpBrG74w2DLH0YJZl3NzeoDE0xwPPz3sm11MWFVWV473k6o/DxO7pIDln1pJpQ13VqAC73Y6n5yeUNtzd3XNzc0NRlCIcB1h7xLvA4XDk8fGJ5+cdbdsyuQkb6cPGGKkk0fUM0zjnQ6JlwajqirquKYucTGs2qxX39/fc399RVSV917HfP8uES6DKLOu6IMs0Q3vgsd2LQr2fyLURlXYr+W/OifBk3w98+fKV3W6HcyJWqIDcaO5u1lRVNU/ewyACb3mekxcFSivaThzzfhgYx1HE28oSpTU364q+rRn6gSyzfLjfkv/zP3J7e8f79+9xztHuLG/f3BH8P/P582f2+z1KKYZhYL/fS9UFa6nKUvK2Y0SC4AnTwIhnXRf8+OMH+mEEFaOysX/ZLCfPDBAYh57nxwemmAtYFAXTNNF1vbzfLGO9XtP2QodvmoagHsitYZVZCH6mYSZBxrIsZyPor3/9K8/Pz3z9+o1xHCgLS5FJX5bFqGCz2aC1sFm+fXtgHCaMMZTlis1mi3Oerusj4+FZyvmNjjzPWK9uuLt9wzj17J6eo97FQLbOqVdr+ral2R9ojke01qzqkqKQut273Y62OTCOI2VZslnfUxUlOuvxoeNwaGmOA2VpqKoNVbWiLFcEDF++PTENPR7Duw8/UBYlRZnztNthbUtuFXebGueh1w4bAkE7Rt+/GPer7ZrHh2favqcfJnwYeXhs+PL5meOhZ7Wu+JAXlPUaYwNT8IifHjg0R4I23NzcU1Q1eVXR7Y60/YgyOUVZkhU1w9BzOOzRfmS7rmUMlSWi/i6MsGmaomEk4yIZcN57hn4g+BC1SrQAN0pKtCqlqKpq1sVIlFyZ5zxKeWymRUDTQqqzLkJlFoImBKkrrpRhmgacG1EKTGZQ5AzjSNcPeD+h1CRpKEbFCAmMoyfL7LzOaBRecr3QCINCAAQvub7qVJ+8KkumMemQxIhUSrINwsQLAYZhQGuoqoK8LLBZFg1pKWEpqRWL/OSZNstscMtUdk6tnR2Xi7l/jh5diSdcOjvLdeXkgH4/Wna51syGmdJX90994dox19a+5Rr32tqWImLXjkv3ci2y/T3j/LeACteO/yPbHz3PrznJvwkWCWF22pe3fEnxX/aVy2uH5Wfxut9vG4A/C6bMfVmdru/DaZ/L8y2j18kRes2xuOwzM5g+p1Oc39MlKHYJLKTjL9NMU7uX9/OaHZjW/gRAzDZrfGvO+9k5X44Pa6ywwaIdZ63FcF5OcJkHn4IHyfFO87Mxot1y6UAuK8JcjosQTlUTlnR6ay1oJUwuacR8rvSM5u84VaEIMQVDzu/ndGgTyzomkCQBGUvmRHr/6XkvwRyzSLM49Vvp55MThqk42tLupG0QG39K41NL9oaZx0kCIp3zBCV6Sx5hAkqFo9RHL/qePulVnCoDqcX4i/dlUpWPpX7Cy3F1be5d9r3zd3iu37EMJmqtpbwq50KKy3MrzlMh0paYxKn0qU/nNOcsnNRPspBBCLRdx/F4ZPKjiDLnkkK5FH1Mx58ud7mOXfgqV57LtW35fYjzHy8AhXPAeQnQfG9b7r9cQ/8zQwzXAKW0Xbuvy3n02jz8W7bfDSqoi/SCcyMg0dzSpOtm40Y6uJayXTHdQX406ICPtXwFEQwQFuUTXw9nzNTz02e82hsSoJDaK8d9P1f0csFbInuXllQCQl7fzl/WtUX3cjvt+zIf8Pylv7yu1gEdwkw78yExHFLer6UoC0IAVwSmQSbtcZKqBgFRjh/6lvbYsDscaKIWQKs6Drs9t5stVVmxWW/YHQ+0Xc/Q92y3W6y19H3P8dhEdsLA8djw7dvDfJ6bmxvqVU2e5bRtw9PTsyw4CoxRuGnCK1itKj58+MAPHz5we7MljFOkS2u0krSNsW9pj3txjseecWgZB0PfOZpjw9g33N7cxMXRovBYbVjHsnAP3x7Z7Y58+/YoZR69oqpLbtY1m7qktAbtHd6NqODRTAxDz+h7tJooyoLtqmBb5zOA07YtfduilGJlDatNxVRluMlxe3vL7e0t1lia5288Pj1xODZUZcXPP//Mmzdv2O/3MolP0yxIKaJ6Ioq0XkuJyOaw5+HhkRAC29t77m63tN3A6DxdP9IPPU3XCZXe51RVyWq1psgseZZxu9nSNUJjv7m9paoqqmrFDz/8hAswjBPOB46HhtFqVJETvOMvf/krIYT5fda1pJpYK87p58+f+PjxE8MgJUerUken2FOVqzPwgqDoupEsyyjLNUoZPn78G58//cK3b4903f+L//k//gd1VfLm/g0//+kn3r17R1Wuyd5IpONwOIg4oOo57o/0bY8bJ4KGrm1j5YaJ5+cdfd9hraUuC1armuA8TRuoV4bt9laEpzJFnhV0w8Tj046msAQvit7b7Q23t7cYDV8+/43xa0td1eTWUmSGcRhph4b+2JFpQ1llwHAxwD1FWVAUFc57js97nvcH+jHgmwFblEwe2r7n+PjMx88fKaxhXRT4yfP4+EQ/OPp+ZLVao3UGSpMXJXmZY2xG0ArVNBgdyIucvMjQWjGOXipMOBEROxlV0eBUzMbhOMb0EZuhQsAh7KeqLljbGqUDXdOiVYAQS5xOnhAmAorMFlibo1TAWg3keAfTJAC01kbKYRroBxF/sxqKLKPIrYgwKphiHjdoMiNT8KROOduzinmYSD6wJuaIKk1QsdyiVqLhkFu8zWMub6QqjwND8BAMlS9lztSKrMzIi2KO/hEMRSGClyK6ZmJFm2hck6JWiZotbdRaY6zMrTOVOuEPCwfIy8T/6rpwCSgs1xTFKaK2/Lk0YJfgQAgxJeUVIP17wPc1hyb9fQYiXAAKarHf5b+X69z8fThf4P8IOPAaIPB7DajXzv17bIp03SWV+fTer5p/0aHx89fJKb1MR0jO0FlUMp37hHnFUNDpmks697ndIYykdA4dQTilzwGNJfAQG3MOonFy0C/tmsttCQJ4L9oJKaJ92YcXFzwbS5fnS/156WSHEM6qESz3Se8kpDZ7H0HM0/NJwtFoHdmaAiIMwziX6kvvNcsy/DicOaXL8bl8NpfCremzS8AtARCXgGMCcSc3RiapPfWiIKLMgicmMIE4J58DBKkvucBJEDCWJfXyeE7ghjq1adnnLueM1G+lVPjpO600GMQ3mED5aKvrBOQqtAZr7ImhkK6nQFIEFIRTn0npC8EjdqWJvX6uXJfs7GVfNTOr2hhzNq+GECDqV2mtMYu5c+7F4eW9p+eTgCjvXeyv0m/Pt+W8enme+L9wvm6EkNLIIxtcScp4UEo0iUIUWAweQtSxCAGnYlokzOknKjISHZ5hGHl+fOZwOFCtSqq6ZlWv0ErE4k+p5eeCiecgQpjv69o8uRwDy88u+85r+8jHv41Fd/34xbG8fBuvXf8/6vY9UOHXQOQ/uv1uUCGOEgIO78MsHBfCqdSODz5WFHCkiJdSCmVspKWqebD5IBOb0jreqQGMAAsyM8WOIkufmjUUwtwWiXJFYRSlLzpYGrwXSIM6Pdj0fViggFfvG+b7iajC6WSLCSF1STU3IrYToezGLxaPM5w6sDoNPjWfNzFEwlwxIx13bVAmo0PymwOZNgQjhvdMf1OaIs8JdSC3Bd4FhmFitd1QVjXt2OGDwgXF0E/sDi1d71ltbwkhcGgbpo8fsUXOh/fvWW/XVM81u6cDXz59oW0HrLV0fc8wjuRZAUEo523TETxsVxvevLlnu91grWW326F8wChBpk2kywUlwnz3Nzfc3W65v72jNJZxHGkOB7qupXOOYejF4PQwDRN9N5DnA4QgefPHA23TUBQ5xmRkNqeqVxKFzmrubg3BG9qm4/lxz3G/h+C524j4XQiOY9MyjD0heIa+o2mOKKUoSmFRVHVNkZWyEFlByYdxjJHenCKq9vvMkxcFQSmeDwd++eUXvnz5QtOOuGDJi5IiL1itt+R5ASipIqAVfdcytC3aBwxQ2Iwpz7E2F6r4JBoaXdvhvSy8ucnQPtC3Pbu2p2s6tps1P/38E2/ub1Fovnz5graat+/eAYGiyFhv1mwPW5qmo+0HxnGg7yYsGUpB07WYT195fHrG+5F3797y888/cX9/y2a74v37N2zWa/76179xbBo+f30kKyqsLQk3MSKDQofAZlWxWVWi6Lxa8e7dDXWdURYZj49PPD098/nTVwhwd3fHw8OeH3585uefP/D23T1392/Iy4KubRiGjn5qwDiyUgyOtu9pji19P4gRYxRZLtR70RGI0XCgKgs2qxXD0NM2PeMw4aaBssz58cMH3v34fi6T+fDwyOcvX3BuYDMM1FVFcJ6ukz7nJsf2/i2bPAOO57PK0JIDmzJDhYnD/pl+6FFG45WmHyf2x46Pnx/YP33j29c9q7zA3hTkhYhwtt0jSmmKwlCWa5lD43yrlSLTBmsyjDJoWxJURj8Fuv7UV/AhipsGrAEdS3IZDEUm5Ve1JypCSwTfRLpnlmWM48A4DKAk3cqNDjfJnDMRmLTDWkcWKboAk58Y/YgbJpwaMQRQsdKDF6PHZposKnQbDcPkmWJUxGY2rh8eP0wMk8PrgMmyyGKIIKryUgITUf1GOazSWANKGQEqUCjJiYh0YA+qxBjJF15VJUVVkiVmHSIOm5fFTN2VaKREbmJioFSgiO33bsIrBXFuMLPIlb86l39vu4xqLR2yk1F0ni8biL+H5JQuV6wINi/WpiVwLgZIVEG/AARO69tp7ZzNsnjqdGsq/nECExanSEeG1Ja4Ls/7nBuX16JLy88vf1fqdO7TDZ7aoTj/Ou10/meKkHGyTS5eW/rzvNzayW2frYaFzXB6HydQaL6+OtkuyQmS55WYmmo+e2IJnDtvvNhCEBZpIIopznYKSPlWDaRIeLpmoiz7ef9TecFlCk0EJNTJEdQIbV/pJFJ6AUKkZ3/mREXaOYs8d5gV5lPtV60gpPOiQDmJ4Hotx4dAwvRCHAJae4w2YMVBTvpREIgVuxEmF6joYPkgTCfvpaJZEpd1EVAIBDCiT5NH4cJ+HJmj+SGywZSS+WXhJIpzfXpfw9DLc4zHZrF8bZZlOJnS4n2oRalKR8DjfRLg87gYjZZUjFHYwyrgnEVN0oemUQT/BPRNKc1Onp948fgg+gfaSL2jxE4+vbcwO8ozILDov0vgREBWeZ/WWJyTe3SRXSZu7en5aM3MGJMSwQatAtpoMmNFAJfIiMKhhayAUkZ0LUIcKdH2lmpBzACESm3UJxBYKYtSFkz80Rq0PQuSQtSUW/gzi0n1BBAFscWTPa9VZFksRVIWLuw8DkICPRaTZJo9YhDW+2VqjEUpfyain7bTO5jvQFynNI4RMEXuScCvWCRafIABnnYdn7888/B05H1VRpaCIehlykUCNtK8/DL9LaT1YLGILGe400QcB8MM+IR5rkPFx/fC/4FLJn2aSxYP9+ypf++D17zB722/fRX//96miJ5ser7LdexiTTs95t92Z78fVAhunugAwgIFT8qtqaSQjtFcWQgSWiwL8Tw8XKR+plKVmDigNaLR4OPtSxc/KQ2nFIC4AAZhQGht4wR9GoDzb0qdPxeVTIYELajT3heGRRp854MkGTks/l3kzKpYm3k+dp7XopGHMDTmySgh2bFNcZIG5HzzJB7OevtyXOnZEAuygAYjwEIIaAOOyCIZHcZkrOoaXyick5zmYRzox4bqa83QDYBiGFv2zUA/iCK6d+LMB+XwVuF04Ha95XZzS3fo+fbwwMe/fURbS1bksYRQCx6GYZzL2ZV5gQlgQ8AqqIqc7arGDR3jqNCZiRUoDP3Q8/jlK1Pf0e8PvLt/AyFIysNuR9u1McItVQH2+yPjOHI8NlhrBcw4HghhZFXXkc6uUGYihBHvB5qmZehG/CQL7TROZNayXq9Zb7ZUVUE4HumGluNxz2G343DcA4oiL6mqFVVZk2U5WhtGAqOfGLqeoR+kEsV6xXa7Ictz9seWj1++8e3hicfnHfvDgeOho21HrM1YrWrqqqTIMsqiILMi8Fhaixv6KJC5JzMCPNzcvaHvR5q2FXp/22FsRlGUMI4o78mNZRonjrtjTDXS3N2/kTKh//X/Js8zbu9u6fqWaRxFL+DmFsWecXCoLKfrBrqOKBaVcTj2fP76BcKANp43b7as1yWr9YZMK8nLG0c+f/vG875Ff/xKVa1YrdYYI5UDgpfSUSnia21gtc756ef3bNYrHh+e+Z//82/88otUo/j8+ZFv33b863//n/zTP/2Z//J//hPv3t2SFxZbZPSuIegJnUMWMtwk1QSafUPTtJRFybaqWa03BKV4en5iv3+maTxtI4vselXzNAy0x04o9G5CB01mCtbVhvbQ8PXbZ3a7R4LxVKuacrUCrWm7I4emYZgmsrJgtV2xyYtLTIFVrhmmkSxMTGPLNB7R2pOVFpvnUrb0cIQgBlOVb3GTpx8sZbWSlKF+R5Yr6lVJkYtOwjR5fFBMo0eHQG6tiJIOHtMJi6YfYRg80+QorMXaGGVXnjBOBCflK7NyRVAI86JrmaZJtBVQ+MnhEKPPWI33E85L5RcboyRKwTR6+mZAFUCwMpc7jwoON41Mk8wtWZ4LjVQLMDL5ScAQHcgzg7UGl2nc5GNELeB0INOKyQcBI5WwsJRNtd5Pa0CIbbVScSyKx44RSAC0VI4wFrLMUBRS2aYqSjKTzfo0SmtWq5y6rsmKHKVFj6Gsipm2q4IApFYrmedV9IBSjq4+lQFLUdJkBKVcZHOlpORlLurSOTsxEGI5O0BcqmUe8GnfZPydaxldOray5uiz1ZJz0PwECSyXRmmnOhnh8cP52oRT2b3lHer5mAtggJclMn9ztCXEVifnmPO83vks4aK9ybGffe+XjMEzkGfh5M9nOEU4omMrzkh637Nz7aOBf2r0AopQJ+Ag2ShK+hZBqNxoYmGs9D7EBjkbA9EJDXgIwgqCkx0hooMn5lJIkc3Yff0UNaxCap+fnSoVQbOkIaK0MFSXeejJEQqLgFOKhIfFS5DdT6yGEJLtGG1GFWbnRClNUNHb1orgHMqfNF288tF2lXYabVA2w2tDsCe9ATdNJ2eO+M5RwsxyQUoRRhvNIGlP3jtJa1BQVuWcyumcY/IT1poYjQ5YI9FjhaRsnYOJ8l4lon5K7ZJjDVlmyHKL9gE4lYo8MS4kjRMQZw/POIzx/F5YZCr2Lz8JkyzpyqiA15pMGSRFbSIoTZ6VUiLSOYZpwgVmUFgnmr8TsNFE8DqBHQEBiLVK0X49z0vpXUtwJwXNIAXQvfP4IELUqYqXczKnZpnFmlQ6U0v/9SNKW0whgRelwHl5Fkqr+NylzwQV2QzBz/OJscJeRQv4qoxFmRwdAYWgNB7NKSgY3RaV0jikP8urPGd0aYQhJ8HPOHbjPIISsFyGUlg4xGoe7+mcAva5ORAr64SLz15sTq8CXi0CvIuUtTQXaxNBv9jmpJkU8KKlpCV46YHRBfb7lsenhuf9yLELOG/I8gKTSb/OrEbSNPxi7UmA2csKEOdlkk/z4vzpApg5+V6Lr5Q6gRIvHN1XmOdJw+gFanC5dpyOfbHvK/u9/OrKmq1eaddv2P4e7LnltoCmTs9w4WumefnsPn5HG/6QUOM0LdFlPRtRaSGYXzwKPacvyIwRHPhEzwqAMpwoovFfpePKuyhjlB5IWDySWezqZBy9NFCWx5221L7zF/ZaJ0r3CktM7fJ8J5Dhey9AYLoXEZTX9o4G0Pe2V6llERFMzzTMCy8yYSuFyTKcFhX1N29y6rpCmcDt3Q273Z6u7cmyAhcUT8/PNIc9zfHA5AM2szzvj/zPv/5CdzewLlYidGgzpq6jKgrqVY3SRoQX+xFtDat1DSHQdg3j2HI8PmMjCq+U1JufvNR6r6sSm2dMzyMPjw8SyW0apr4nM4ZpnGjbhsk5yjynKkoem290Xcfzo5sRfucd0ygK8XlRcVNWlPUa5xWfvnxlvzvw9PTEfn/gcDyw3z9j84ztzQ3v3r1ju91ijDgBx2ZP3/U0bUvb9XgPfT/RD45j0xOCpJB044QjMI0jQ9titOLN3S19N7Hdbvn6+MDDwwPHpmeYpDTmOE5oHWiaZ5p2x7quudmsUWGF0Z6qtlTrghu/iQuUxwVHXhTYYss4OcJD4PHxG33fknkxpoyxbDerqFMBXdehVGAaeoosYzCK5njAjTlT37FzA8ddQ/Ajq6qIBq9nnDxlMXA89GSZoapzjvtHmuORzaYkBCkLOY6OLIOyLHn37i3jOOKV4svXLzw97fj67Rtvbu+oii1aC9gk1FEVy596sjynrHLqqmSzranqnJvbFZ8+fuXz5688Pe143j1zOOx5fHrk558/cHe/oa5LitJSljU+eDLrGPoJrUQXxIzDvACC0D+bpmG327E/DgyTYbu5pSq3GBM4HA6RVp/z7u0b7u9v6fqGX375Cx8//g2TKf70jz9z/+4OoyxPj4+Mk8NmBcbk5HlBlhVX5+UP799ijwNNOzJNA0VmWFcZ6CyWT/TghYWzqgqqm1tiaWjafiQQMLaQet95SV6Ktodxnr4bmfyIC44kNtW2jaTArDYYa/CdVFcYwkQZNVCshqlvpVLEFMgzK9ms2s0O0+gm7DhKWsI4gBJF8mEIjGOPDpIKoBImHp3IMQrGzo4aOoafAtPkQAuwkOfZrFtyioYqcbJjLmzwIq6VW4vLFYFY/9xPuGHCZhlFnjO5pBmhyXKZD0IIjG4h/KUUzo9477AxB7goCuqqoigKvPezboQnUFUVRVWSl2U0SM0sfhbivdlYrmscB9FuURJBTAys5Mj8EQr+JZ39cj1ZrkfLY5ZU0mu/v74G8sr+8Nqa+NvuZQHiL59DdOov3P3Fd8nklu9nsv7Z5cJ5y9I15jLM0ba4apyeX/OSov+iUsf5znPLkpm2PJ2Z23+6/ehVxOpML9MAwvKcagl3iAOQGIzSxxaG/IWtcZ6e4ElU5Ze3cCEFOUdd/fxML6n3qX9d9ukUpX75HM/PvdwS0LD89/QlMwjhFvvM54pCkqhzXYX5eXipbOViTnpKJ/De4a2J+gOiQ5RF29b7gHWOyU4iGpjAJK2xGgIZLuWfR1HDFEHPsyiQnfpMys/nJMKY0jDSHFEUxUlA0bmTQHNkCCz3A5lLxlF0qNLfCbBcAo1KhZnSP0NO0aFY2s8hKJx36EJjo25S1/WiIxVO1ScECJjOxoO1BmNP+hXyKtI78iSdgNMxGmME5nP4OR3Ce4e1AtxkmY0BrQkVAZU0ApxzKCMCu0anudzHktOyNmpjBCCIkF2ItrGJFTBMqtQTn4EyUulKKyOAgNKgTEyj4xyB5Pz383lSvvEJ4J2ByIXmwNlcLYCVIrpAKUi58KtO/sjpHGmNXKb6pACsD24O+CbGTwrIiuij9JUsE2ZH33cohJHXDwO73Z6Pnz6z3+1RSrNar1itV2SZBBEiD+j0FMLL+ev/v/3H2X7tzfx7QYzfDSpMbsK506S+XFDOGjUj+CexlRAiFhu1FggapT3aRCQ7CaGkcbMYuCemwEtkKXiFJyJ+FwvQa7TSOVIwRyouz3uaIJIBAsyT0dl5Ls47tzGco12XkZffOvCuIWaX9/jaZ8t7SfsIanyKFknkwKGUoSxLfvjhA9vtmrYV2vc4jDw/73h4eOSXv/6Fr1+/Sj66gWESLYMv3x75Oj2IUUGgXq0oKqnz57zk8VVFCSFw3B94enxk6HqM8uS5oSwr1us6UvBgtaq5u7tjs9lQrmru39xzd38HwO12S24yxr4neC/7lOVck7kqS7SSygAiciRiQ957yroGnTE6aFopC/nxb5/58vUr+/2O47HhcNwTvOenn3+kKApsntMPPYf9jqZp2B+eGSdHWa9RJqNpO4neD0eMGQkopjGwO/b0w0Dfd7ixp8yzmEcOf/vrZ47NXsAZmwmd0QWMVtzcbcjyN3N0XJT4J9ATzg9syhtWq3dsbmqpbDA5XBjJiwptYLXKubndQCyXlOcZ2+0WrQ1N00Qw7galVBR8NOTGklkdS/553DAy9Ef6rid4yLOCn358R/CBY9Py6fM3jHWUpcaNOVrfcnu3JQTN4+Mzq9WaPM/ZrNdsNhuyLCriG8XxsGfqB/b7ZxQTOMc4dIBE+4vINnHeiyiVG5jcyGabkxcfuLnZsN2uZ2DheDzyr//1v/Hlyxdub9e8e/+GDx/e8eOHN1RViVKatmlpjqL7kOeW9tjQtA1dd8QHEel0LmAzzWq75uefP1CXK2zmMV8cRZ5TVaLrcXO34vHhK/vDI8PY8uO7H/jzn/8Bkxs+/u0Tnz59ITOW7XYbq+WIoXANG/zpp5+5I+OXj594fN5jjKUqRrKiAmWYnJT4DN5hjKIocibnOB5bmkOLsZIqprxH2xG01C0fh5Eh0l3FyFNMyVh2wgrQSspETpNinCb6cRSTz+Yo76QqQvC04yhRdSXGFsFJFGOaUL2AQEWRi/BpAkJcwLkxrhNK+pY1MWXBRQEvKcuY+WW1oFOOcaqycgJzJUqmYnJBCH6OMq3XFartRcNkkEoP2ksuqewj+gV5nsV7FlpsqlnunMMP0zxvJr2Suzspl+r9RN/3orNRFBRFQVGWQueOa2ESqJwFK/OccRwZxxGrECNVn0rSLQ3xpdr7b9muARHnOeuvg+uvgQOzwfrKsnQZkX/hzL2yXVsjT3/MDXsBCIQXv8kmZWgvnOUzJ/7lWdK9nZ/1ZE8so2fiwC/atTDiLx3o5f1cOu9n93ztr2RXhCTmdgqaXAMVLrcTQ1Qc1gSO6aXw9MW+3p9EFE8VSXjh9CemzPKz1OgUkLncf3lM+u67/WXxDF8DFtL4Omu/Esd8fgeL8y6vobSkb12+q+DiXBZTI5JD773Ge8fEJClh8RwCRsZStLGaw7L0ZD+O+BDOxnB6DqvVap4Tlk6/iQ5rEqNe6ibIGpXP80hy4lO1BX8hFJn2massxLkovdcETEzThHfgtejYGGsiWC7sBCLzQGj0BhOiMPBCd4KopSPtLKJugZ3Bi/MxtgCjRLBmdrRfjiN16pc+Cb+fgCetRURYxYpg53OIPpWnj9dy8T3lpYnsR5nnQ2DWFJD1TwBknbQgdGQ8L8QqiW0+XfLk2C/1K0JwZ/PNi7k1VrhL4EoqX3k+Per4fNQC61SAkaSQIClHJ1aAQqrxpef2slrEMjVdecUyhTydI7XFjxPjSKxmAn3X8vT0wJcvn3nePUtAoq64udmwXq/IC0vSUliO5df8rv9M2+tQ+X/u7VVMbLlFk1X2/33v8feDCqNjjCCh1iDg3nIhic1QJg6WIElFhBjlSvtFCl2sC26UloCVDpDSGlLqw9UbP1FsxIA65eosF6F0rWvbwow4++sawHA+UK4bSSfU8NeNrWX7XkZ+TvvIZHTR7ot9LyNWp8nVxQk0XevU9iyTPP2UI+g9uGlkHAesNaxvNmxubymykrIomUbHfn/gl7/9jU+fPvHp00f6rmNyI48PX/j66TO7wyND31OUJdvbG/JSUHQd38nkHUPfc2yPOO+oVhVVaVlVBXmW44Oj7xqGcWBbbdluN6xWK+rNmg8f3uP9n0UwDkXXNDR7QVylWkCJUhIVvLm5IQTP5MZY0aEXpxG4uX0LSvHtYUfTtDw+PfP101cen59wbkJrmLyjqivevH9HvV7R9Q3Hfc/z0xPDMEipS5NRFTk2L3HB0rTPHNsW5wa8C4xT4NiMHI8tXddQlzl1vQEyjk3Hcb+fnX2bZQzDgJsKyrrg3fsb7u5vKIqCrmk5HA4nOrRRoAOr7Zrt3YbD4cD+aceh7Xh4fqLrO2EhWMXmdhNFmDR5lZPnOZiAd+KcrVcrNvUqLlmKH969l9z1GL1blQVaiQBfbj3bTRF1VCbcmxqtNbe3a4pMQdiw2dyw3z/z8O0Zqy3KQ5UX3N3fYLP32NxSr2s+//KRYej59u0bz08PZFpH1kNJHVk1zjmmYSB0LeN4ROtAUZTc1WtubkUg8Ycff+Cvf/mFjx8/8vT0HPUSevp+ZBo9m3pDXW2o6wprpRrCelPTtlupJvHwwHF/EKc3llesrebDjx/44Yf3TJPjeKzwbs1qveL25o6bmxvwjsNxxzD1VKuC+zd3FEXB/njk86evPD7uWK83VLXHO8/kPOugsDZ/McaVsdxubmM+aKDNW6YpI68qMlugbEbXDRyODf0w8bR7ou2kUsQwjJRlNRugo1OMk2ZyE11zRBnN3c2WalVjrMZE5qabAof9Dm0ybJZTluU8RvaHI74WFkA/Oibv0CbMqS650rHErGMKAj55N6GVoSg0WVYQXKzRHlMUlBYhKCHQ+5gfe6oxntkc78TQzWbG0slAGcdpVpeuqooisg3SmFDGMPQelMdkmjorZ0O971uyIifLk3I5DJOASD4orNJgTikHzjlUjMwVRUFdr2Qcdm52PqqqpFpJ6kkSsKzqGptncyk0GyN5SyG6awrtKeKY1NHT2jHP6VdXj5drxMk4TIJv1yMOl47wtfXk2vY98Pz3RKUur/trh1479wtK72K7BGV+i3P+/euGZNRcONeyvbYWvxZQuNz3xTNM0ZfTTuf/pvPBQl/pZdDg8hpLxz+EIJoliyZd2hDXHIMEeLwAbhbnP3PqX+lXrwEIs7jexY0GTlUCxMk72WtaifhcCnClTcd026BPDIF0HedPVReSMw6xdKCyMzCQAIDk6KdUg+SgJ3ABwC6euVZiz6bjtJb5UgfQ0anVqDPNjeV7U0qqPaVKOss0h2lRBjPtk+aPFL1fVlhI9+BdIHiFcx6lAiHXWJvHEpWWyYuwrnMCeBRlhlKaY9cyxIpMxliy7MSKyLJJ0lMLg5vM/DxF8+YEJiydEuknJyd36Q8s58kss9JFZ1s2gs3xHpMgpVQVys7AE0kRAqVieXWlSIzoJWh6Nmde9MUzmzyNZZWGp0uc5IVDDiGkZ3AuTpnOiUpBzNM9ywmjHhwJYEjaI+L+JRABJcxvOT6m2MU2yjoDs8uoJK1Byr46EoiwHHp61pCQb50bmdyAUaAyiw4SMOi6jrZtOB73tO2RrCwoK2GRWmsZh/F/CxDh5XYJ+Pzvsf0aWLKU+vi9gAL8AVAhOafLPE6try8i0sfVPBjVnNtpQNs5UiWlJYV6FHzAB6lJq+azBJQ6XxgU+oSJpkoRv+MBhCB5ZOBi5Ov7xsb5QviysyWw4bSovqZieg54nD5//brLFyugCZwCn3MsgsSnFJvhvFrE5XYqrySLuYj3OCYvlGqlZMIuyoyyLNB1xnqz4c2bN/zwww/8679ueXj4xjiOGJPRNJLj348DQSvyspCyklUJwLdvX/n08RP73R6DYr2peXv/hvdv77i72eCc4+Onj/R9P9+3956u7wj6ZDQ8P+84HA40O4l2T26aqcpZJtUR3r57RwieHKmjG7ynHwaGyVNvbjkcGh6fn/n65QtPz88c9nuapkFpxc3Nmvu393z48J4///nPVFUpbIChFxZEVTF6xzCMkbEjlUxGB4emp2k6+kGc2tEZht5htKGo1qzWN1R1hWLi559/Yr1eU9cVzo10w4CxGatVwXpTkRUSRbCbFfWqFMdqGvHOMbmBYRgocmGC2KLEtx3fHr7x/PxM27RkmeR7G2MYhoHd7lnyv7MMb8TpMwa26zVj3+KmgR8/vMfEUk1d11NXljf376T05+TQ2tH2HfiOu9uC1XrDzeaWh8zQdQOZ1WhlOB4bvgRZEm2mCIzUdc3d7ZYwedww8OXLF3a7Z7xzrFcVtzdbtBHhvbZtJSKuYBgHlHJYa8jznKousaakzGtWqzUQWG9qmqajaxv2hx3jOPL4+MQvv3xmmrwwYDJFWRas1jVlmZFlGmsU67oSeqc2NE1LUI6bmzWBkaY5Utc56/VP1PWaqqoJHp4e90IRVIq6XhGU4tOnL+wOB5zzrNcbvIcvnx9EoLMuCUHNuajL7fPXr+TDhPKOusqpcj2PapsZ8qIk3G3YHWs+fnrg68M3Hnd7Jieq4qNz5EOJ855ucAxjwLuJpj2SWcN6s2ZTV9hcUxUZYXIR6OqE3psJ2OS85N8e2o4pqpuPw0jAY4scry3KKrAG5TPwCu9H3OQIztGqHmNkvsiyEq1HbBGikJhjmgaGcWByA9YIayU4R0j0Tm0wsSLNKZJ/claSEZmcZWOsCEvGdePY7gheDNI8zwGpSNJ2HYUuZ+N8XBjlIUYKXWBmLiRDPs/z2dFf0ojLsqRerSjLcjbc0/5aS6m1ZX15H1laWZaJ9oI6L8V4WfbuMgL/mtd9CT5c/r1cf65Fi5dG4B8xCF8C2a/v+xpT4fcCCpfXvHbu7x3zvba9eO7zCXj1Wt9lKvDy3Vw66C8d+NP6fgqKnqcBXA0gLNrxoo0kR2hxrSjMuIzyX3u2v/Z80ti8Bo5cezYvgAoNkmee2nxetQD5+oxtoaNew7yfUjNrYTmuAid9EjdNUVw2Rp59eNFmE+3ULAKBCTS49jwuo7J5ni+c3/OKEsBczhEi6BWZvm7B8F0en8o4SqDk/LzpGSznjTRnpfOkeWkYhvkhGpOR5QqtJS2sLCuqqsJYWXPVqHFTL89JGRHWVgo7jjh/msdEH8vh3IldIVURYvWRkDQGlnOOXgAd58/+cuzoGKmUeVccZ01A9DCk3wYv1eLmPmFjynTqywSUMjENSHHNMUrP6RLoVZyqO8z2fAx+SqUTFq7Caa49n7vPxyykQR3PrxOIEM5s+POxe9nm5N9EVgkLBiQplSkQgkYpH+cR+VyYyInZIHOTjuCcQqFNiBijj/1JgJIE6lhrmJykiB6bA/U2pquowDj1sxhmuocl6Psfffuu7/W/JU/htL1656+sc791+92gQpbnM1qZJrll3tbcCBWFCFGLRsbBrw1aR3TVSgRMKb04p5shA6XCXANZxXPO8IEShgJJQiqcG0jXjKrlNi8q6krnWUR65mvEQXwSIrmusqyiZfD36pIJJU2T2PJWIk4RDbR0zZhHBWfv5FpeY0Jak1FjbRJIi5G+YcD5QFlUlGWFtpY7/4Yf2h4fFN++fWMYJTJvbM7927cUZUm9WrNabyirgmkaowMA1iqMUsK00yLkY6zG+RGlYXu7oShKVvWarJAa9UMsq9j1A7vdjnEYaPdH2qbBB8fNzQ0fVjX1eoPWWsrvHQ8451ivV2w2a7S1hG6kjT+HpuV5f2C3P9J3g+Twa0NeFPzDP/4jf/rzz1hrOR6PBD9SZpa6rhmdozsc8CGyPTQoM+GCou0nDk2PD0GAMjTrbSVO82ZFWRUYo7Am4+7ulru7G1arKi7aUZE4Lhhd29H3PW7yWJvN9aS7rgNgf2gZxondfof3kvM5jQ7voO9Hum4iBEVd14ChjZUg3r17i1aatmsjzTHQHhumYeT2ZstqVdG2e6bhiDWwXZeUuWYYhPGg/AhBU65Lbm431FUFYeJ4MAxDwI2i5j/Yga7r+Pr1K4fDM/d3N9xs7zBGsaormrrksH+m7VrAY6yJ1TIUXT+yWq3IiyJGWhxGa8bBcQwtzjU0RwFwrFV8+PAWrTVN0/Dlyye+PTzQdz3/869/48u3B4yB1argpx8/cHu3xrmBw27P5EbKVcWqWhE8jKOj6w/snp/49lXEPj+8/5Gff/4ZrS1d20cdjEfafiIoQ5aXdN3A/tDxvNujleH27i3tseXTp890Xcedv2Uaz3OU03Y47On2R7armnVdsqnXWK3Y757xfgLXYiysSstmlXN7u8JkmqYfaduBEBTDNDKOjnEMjINE7MdhpNc9j0+P1OuS9aqkMIahkf5j8oxhdEwORucYnWdwjikau26MeZaFpW07CueYvIimSsVfDWQEFwjK0I8O3faijWItHocygaIUg7ttNV13ZHQeNxtaYuQmxXFjJN0jDAPGZJISgRawolBSTCioaLSLKG+qWb5arXD+QNu2DEM0oIyiKHMxkowwGgzMdOHJS9WPREnV2lDkOZvNhu12y3q9xlhhI4i2g6KMGgup8oUxhrKuKKtyNvhtZFoMw4BzDpvn5EVBWZZn1OllSbgEmlxGXK+tW0sD9hKQmNeM2eC8ftxyvzOn95VF69JBXn7+a6DCZRv+yHZ5zX/vfq/ZBFfOePW414CGdN1fa+M1h5zZvjh/j5fP/Fr6xbIv/dp1xXkKseLWSw2Ey3s9+z2IzeH9ifmw3C4d6tcCG5fA0ulaF/cP0Q487/PzvypR088BMhXTwJxzOHWSvtRao/JsFig8f87COEhO+hJcWD7zZfnHEET00cRxO00TUxAnS6MkhSylhqDQxhK0pJ74CGTO4MfiOgnUTABBaqPWmjLLz0pfpuc+399iPkgOrLEWm5XzuZcCs2K/G1wMRtm8kFLEIVBWFWMsfXnqe+Jkn/XDaJQrrvf/SyBhmVqQnF/xDRQOhXKyLiglGfs+phFO4wjWxrLE8ryNcmBA26iBAJJqaY0EMiNrRDTFIPESrD2lOPhlP0ygjT4xEebUFgLKE9kvp2orwZ0zTZb9/GTXpfcCS9A3hMt5RJgGRDhEvl/O53r+XSX9lejDCNs7sRgA/MwMkcyOBCyIhkUgMUecvL8YXJQqbSO73Z627ej7gbZrGYcBYxRlmZPlmhCciGxfGd+vArX/STZ1itz+zuP+99n+yHr9u0GFIs/Jc3UFyZVOL8bWaUGZfDgNpJDEr2WSMzblkJ4WHucmtMi1xCuejp8XOE4UT0iDNqDciZZ0OjblKJ0vflqfFrHXBsTy72u/X27JsU+T7CW4cfn75fnOUPyL/V+77muTt6C6kDCddLzWJho0CX5IfA9Re7bG4AnoIM9sGnvwnmFmCwBaUa9XrDdrHp+exBFAUVQ161VFURbk1uK957CXko/KB969ecP97ZYhUq3b7si3h8DYt3Nk5+3bt9zd3YMyPO+e5wi9c56maWnbFo1idI627yEEtLGsVhvW6w3OOz5//sx+90yI92usZRgmdoeG3XFknBz7Y0M3DIxuwuOxmWW7XfPu3Vt+/OkH7u/uOB4ODEOPxqOLnGGaeHp+pm17ymqFNhnDODAME84HWby0oSoKNpsNYMjzgqrIsDrgvdDEirIiy0VPhDCR5xZjc4Z+YLdvaPuBoR943j1zPDZSOikXsUQ3TZgIwj3vdnz+/BnvPTc3N2w3W7arW9FtGBxWZ4x9MowmlDfgIS8KegastvjJ0TYNSsGqKrnZrETQsK9QStSNMwN5lYtwotUcGk22ytluRcdCqy1FXvL4bYc1itWqYr1ekVnD8XDgeJjouyNN01JXG4oiY7Ne0TZbQCLrbdfNBtB6s0FpoTK6SaoTTGOgbTzD+MjxcKRtO0KA+/s76pXkuBvr6IaSY6sYR8/j46PMDX5ku11hrGIcW/qh5enpkTzL2G62lEUl9PsQGKeJj3/7SNv3FEVFnheU5YpxmNjvGr58/sbj0yN91+OdIgRD102S0nJoY9TKUJQ12mS07TM2kzSb+/rKdOs93x4emPqaOn9Pka/JrcKPGftDgxsnlDFoDKs656cf3tMNE4e+57BvOexbjs1AiO0XEEbKf4Vp4nl/oHp6IsvfkAV51lmWUa+3tP3Iw9OecRhlf0HImLwSEUPv0R66fohVEkSx3KT52HsUosvgvcMFhVcalCWEIZ5TCXNABVxIugQuZcQhURVPqq8NPopnCbiBUgI6a8MYRlDgfMD5EVRU7daRQeREP6Xre5wToCrLssiGiNEmozBWUlKkAULXVUrSGlarFTfb7azTQmAGzSXNqphLwQZE7b2u65mFktaOMdasV1pRWDM7CMmZXM7/KbqzNNJnw1u/bpSl8y2N9NP5Xq4vy2teW1dSJDA50q+tLWfBg+WxV7bX1jP5/fK4l98lA1ypZTRTPrs87nvnu2jVWVsuo2vJnpF/5Jl8f92/wiBY+gDhBP4D0ZmVfdI1UoTVLK+jmCPA4Yx5KA5xqiCijURpZ0OeE7txaQ+cO3vXo1GXDuHSeYbY5yZ39uyWffZy36VTDBc6IkoTFjpYJ0HW5Xs4D4iAjP9k00iE+ty2M8bgkwBiPIcxZg4UqdiO4E/9i/hc4wWFKaZFtd+F6EhrEV9EgZocaaQYJW7qWeQ+3odo9cj8kcQNJVVtkrLB4cRCKMty/j5pRFlrZ1AzhIA1hqwo5vkmPc9lYO9yjFor7DGpqiZssLwssVlGCD46oWoBMMTKDFlGlWdRgHeIIOlJ3FberRNB30VFuOUm78AzThOZTgG58/eb+oq4ukFyRIKUxNRaYbXGKY+Kz2ByE1pbUgqADx4VTARtTNRXEBA59akQ43JpHkdx9gwD+sUcmvpdYsrG5AVx8FNcUYm2TyrHmMplqsWAFxtk7losp6iwYOos55Dkt6AUAX+2PjAHUNM5F4BGdITTHJaA8goLSQABAABJREFUsRDERtcIcHDyu2LawySi4sMwMrlA3488POz4/PmRh287mmMr78lIlafVqqaqCghTtLP12Xi97APXtmv+0X/U7TXQ9er2Bxzx7/mF/0u29K7kYle/D5z7pPo3tukPpD+cBuZScOpkEOk5EuScjvlrRMg5LpxWjAQfAsFNSD3ck6BOKml0etBhHqhKGVKdWYJeNEzQQOUvAYGXSP9pwo0HRnDicrsEEy5f9MsXLwM+OfTzgnX2/L4PEizPfRml+LVB+AIhnieX0wKT/j5dPnUajfaS+zwNQ7SlVJygA8FP9END8JphEFSzWtW8ffeOYXRUZc7jwyf6rmWcpLJEt9txPOwZx4HNqubN/R1lmTMMA01zlMXIOUY3UeSS210UBW3X8vS8Z7fb4ZyP7JgcYywhKJqu43jsmJzHGss4eZ52B9q+Z5wGnh+fyYqMzWqFthlfH57YPe3YH1senhu0zZjciAsxB7tes1rV/PzTD/zTP/0ffPjwA5lREGopZTT1uHHg8eEb374+kRclWV6ze96z2x953O0YeikDWVUVm+2W+zf3bDYbhqGjbQ6EaZAcwDynKKWe8DC29P0hlqgTR6DpBg77TvLnHx95eHyMedviIK3Xa1abNfVqHWnmOW1zZB+O5Kbk5mbLer2JugQT3749sDvs8N6hvKJvRzKTo4Loo4hyvTgvxiq08uRWs92uIg0woLIcrTQ2s1R5RrXKqLc1RV1hVMaqglU1QoBpGrm5WVOWRaTM7fDRmdzvdqigKMuK1armhw8fuLu7pe0aYWAoiRgYawlA24q44n5/EIEpH+b8PptZbm+35EWGtYrAgDaOqjYUpaZtA3luYoqKoqxKtLF0/cjx0HA8tvgyUFdOKmYEQTyNsQz9BEFxe3PHqt4SvOJ47Hh+PrDftzRHcYyVAuc12mv6fqDresbRs98fyLOCPC+wWc7z845fPv7CXaVfzLhZZmmbhu54IFMBowJ3N2vpJ/nIFKS0oVMWZQyrjWZwnrZ37KoDj9kea440pmccxEiQGcASlME5z+PjMypAbTV+7DEmAyvVJUxmsR6sB21SjWrQWsZl2/d4oB89zgkgZ2L4JARHFqP71mbYvABl6KeJvh+xxlM6WRNslpNlBePoJD9WTBESKDxNnmkSPRdt1CwilxyDcZyYnCODme48uYl+GFDOzXnSZVWCUrRRpDUEhQsT4xQoPGgjrDbRDfMzm8taS1mWrFcrVqvVrNngnIslTq0Y+cbO0R6bWaq6nhXYU4QrhIALUiUiM6cc7RRtu3Tgvre2vLZKXEaQl+c4XeM8WnS5Bl5e9xQcuL5dA73lXK8ecvXa1/5+eVxyFE+AwhJYOAcgfguQcHb2X23j5XV+C7h/7hRc7BcW51qCSvH/CVRgTlgQByEE0QRwi6g2IdKmQ4iUbInYL6+VQPqk+r5kIyTHOvg5gfRs+z59WV3oNF18+6qtdd7PZgcuLEGJc7G99ICW/TTpqIRIxxcBwPOUnkBABdlHRebQ0pMLzp85QekzH99Rcj61jpHzWAnCWGEyKqXEwUVKIKsAbjwxGvI8n+ePJXNDUjSFAaEmTaGNpJ1F4CGxD6ZpmnUS0rmUUvR9f5b6kZ5JSt1KoMXy3kIQgCmzOVlezra7LfL5+QWiGK5SaC1O6DhN6MwKiAIRTBC2YpadNGCmKUa5WY4RPQevQgg4H5kbRkeGwSJNRMu+OtqZgmYk9rOMAaUUmc0YrWVSCu88IyNZFlPlYt9JpSuVFnBcgIWYFrEADLjoT8As9Kj1qfzpZd/1sd6ljpUbLmaR6Bsl+1rFz9LfL8G8VD4yzP7HCdiaxQ/NCYie25rShCKfm1jK8tRmH+2eWAoWWavHMQH4QZgr1uCDZ3ID/dAzjJ626zg2HU9Pe/721898/vJI33vGMWCNpM0UeUFZSl8e++4cJeH1OfKPbn/P8/1WwOPveY302XfB/L/z9X7tvOq131Vaizh7r7/nHfxuUGEYBqbcnuUHXyKjpygLuIhkJRRPGVFhBY13yYjxKCUTk/chAs/qbFB4T6QgRSBhNjqkRuoMEPDSOPj1lybtON9toRocmJf7eVMJYHn5DE7XPrXpWrvOTndlEjt9B7Bc6K/dT+qsJzpqAoDStVIt4GX5otP3AXCEMDGNAwqDNkZEW4InOFHjJ4histWKzWZNlonq+3Zd8S9u4Jdjg3MjViumccQNI1ZrVlXFZr2iriu8d6xXZVSh92TGUlY1xliOhwMfP33i06fPtG2PzSzr9Ya6Nkze03Q9z4/PTKNDG0VmcvrR8fXhCfCM08DYT9zebXEBnvdHvnz5zNPjM8PkeDq0hCDUt6LIuL295e39DXe3t7x9c892vWHoW7xSov5+c8fxsOPTx79y2Dd4AtubW+p6xZdvDzw9P7Pf7xlHj0GxWa24u73lZrtmu63Z70fGzuNNwGagtOSXd70GVdD3PY+PjxzbFqUkLajrYBgdTTvQ9hP7/QE3OWyW0XQjb4Kmrrfcbu/wY+CbemQcO9w0siorfvz5JzarFYfjkXVVUWaWYRylVJ5RZEaTb9ZsVhV1XeKnSiK/OMZpQClY1TVGyeKmI31Sx9zIG7tmfbsWOqEX52VcSy3osrQQFJObeN49MYzi2JqYQ9/s97hxJMsybm42GHvLse05HA8YY1itKlmsxp62bSSyPQb6fqJtW47HI9M0sNmIqrbRou6sdZD+kFnW65Xksf+45XDoCN5xs92yXq3FAFMWo6Xco0TVI43VCKhQFlKB4u3de3Jb0B47ds8Hnp52HA4NXSdGoDaGafJkWTEDqX0vpUaVzjB5TrVacexadocDx+MRbs5H7Wa1oshynp8f+fT5CwZhC61WJc7DMDm86jFZoMxLsrxkcI5M95hQY4G6KESc0kE/TBy7LgpW9gzjwPPTwND1bOuS0iqs9YwBlBGKcNCJwRRzZ43BZgK8DeMASuOCZ8RhRjEMrVbgA4PrxUgzhskj4o7TRN92ZDaQFyW2iKrwyojCuA4zrRO0NMALM8Ei87y1WYyCSWUaAbA13p+A0pTqgxZGxOgmqSNvrIyjYWKYxphaMDGMbgYApskzDhNoEWSsqoqyzEGpsxSFZdTRGDNrT2RFLiKydT1Hx7IsEyMwTsdZllGWJVmexfrnL/OJL+filyDB99eu7xknf8gYSwvHlXP/For9te3SSf09RtT31sxLR/5yu2ZAXgLzl07wv6d91659rY3XjplZgBfnTg5F+vdaNHUZNIBozfiU235dWyk535ftu0ytWB6bos6JOXH5/dJ+uWz78toJZJMA0hLgOqUVJE2SpV00V1UIYY4sCxh8DpwsHfm0TwgBle7ThFlXIu3vggARSVR6+ZwS9T3ptbwQA3WeSWsm70ArbJ4JmykIUO2dJxBEu8fa6OiCLco57UnASwEgRWC2n5/pac4Swdrl/Ul1KxFjXArcArHkY5DuoQPKRIZwFEI01uC8QvsJ5cXZRgnIG/Ciu6QNBIXiVFlCgAnNMAySdjm9ZFgloCCEgHcitn7JWHHOocKpasYMKgQwRtJAk7R7AnaVOpWEDOGU7iGCvcIUVUrPs6bWos2U7i0BEMQofnrHl+9ZGfFRiP3Rh4CIK4S5Tan/n9v4S62D5ZiXkSkpHZK2rdVJtFEtApAC0kj6g1T6SMxiYUtobeOtRL0E5H3FJxvPl2waA8rT96PYtbFMZx4ZF6mEZNt2TA6apuPr1wf++pdf+Ld/+xvPzw3WlpS12Ft1XbHdbinKIi4VkcWzGA9/T4f5/xe3vzco80e3P9qO3w0qSFmc00V9NLKU1nN9bx3pRzpofJaEQsKZjoKgzed5ZMlTN3H8k5ROA6DSohqpRkHACDAIoKyZotO73E4L3gtATT6XOzlbWIWSdFIyVjFhLLB40LFN5wuwfJEW7MuJZfn7b3lh1wye72/n506G++k8iss0kBCfo5Sam+b8OaWE1mfiApoiJSKqqSnLjNxnaK1ommzOMc7zHDcoMi0R7VVZklnFel2TW4OfRiCQFxbvBEEvbAlxARpGyePa7w+MoyNzBUq1tM1I07XsdiKqaIzBYhmcQ3UDg5PctiQW9JdfPvLXj59QStEPHW3TMU4TxmTsDweKPOPN/Q0ffnzH+zf3bLcbFIGPn/7G0A/cbrdkNqPYFHPd6bKu2d7e8eMPPxNQPO+OuHGiayUqWlUVm1XFdl2SaXh6+IpSnvu7GzKrhZUTy0od9kcp1zlNHNuR/b5j6KVCBUoiupm1vH37gZubNxyPB7quk8VhEPX6uqi4ubnBaI0be+qqYFUVrMqCTczRf3O74R/+/JMg0d1AP3bkNmO9WXOz3aJ0IPgKKCiKDPAoDXluUUHGk6Q85aIcjSIvhblgrDBHgofMarJ3d2y2NU3Tcjw29MORsswJIaMoCnRQuGGiaxoGIw5maaR6wW12y3q9pqoqDocdu+dH+r6nqkqKfMXh0MYIjiYEoS+O48jz8zNlKUrE0xgYBkddr3j/7kc223u+fvnK8dCgdUbfSyUQ7w15viLL8ljCVM39H6Cua2EprNa0TUPTdByaLtI/pU75NE0UkeGRFxkbNuJM96PUyo6ig1nM0ddaogWX23ZVcX97Q3ATVmvJ858CZvA87o90XY+xlrKsuLmVnH4TFAOeyoCqM+pcWAlKW7rR8/D4zJevDzTNga7tUDpWWAgKZTKpljA5/BgYnedwbJnGhRhhUZJlhrzIcV50F1yKlGhiPfAckyu6vmNwnqlp6caBbBCgwg8jtndodSQERVWXaJNFg0gA5lSLXNLhDJnOUYnqGcSo0tFZt9aKkGaAyTkxUp1EXPLC4FEzTXiaHH0/MI6pzrtEy1A6Cjwm6qy6iAZqMebjAnd3d0ee53RdS9e1Em0sRcAsgal5ns/lx7IswwVR3FZK6M6iv3ACri7XgqUTNRvHS6PsO7P9JdMgnTOttX9kW+aR/paI8+/dvgcSXNv3FPFbfhZ9j/DSKU5tPAEy5wyO0z5yt6c2nAcVzu79N97TbC8s19+4j/cx95ro8F8GEWShjtT8647+mbOsFMsyemdgiX/Z187vSdTxk/2Szn15L8tnNrfDT4Q5zfQctJij+4tncam7kBz92TFfPNxrfetasIbIXpGUhiCgZ3QQ0xy2dHKTnZo80fS8g08pt27xDBbPPZyAnDQHpXtMwojOOZQ25FGsdZxGYfXFoFsCCZZpH0qpec5IbAFzZjsrESuOAGcCNlMFiHR9rXUsuRvme0zlHtO10ryWxsvlc05/aw3Kq5jKZgjh/L1KdaRYXWF2nE+VHMTJPS+nOYMKajmPyPubU7f0KV1aoaQMaKaxRjM5LXanm+bUCjm3kTRqfQIDzkCp1HcVUkVh0ZeVUvPAjENuBhMSqKMuQKOzkTx70JdByFO/leEt+ymW4y5RttO4Pb0HmXfTOU9jJqXezNjQ3LZl+ja4WBb+1MdkXx+miDMISOP8SJhU9KdGvHeMU8s4Dkxeczy0fPv2wJev33h6fKZtJ8rSMvkWrQOrUioiZdaSdFUC+oVztexjSz/m2jry+/2c37dd8/2utfPlduJx/a9v4/V2XILg/5/a/j3Axu8vKTl5xsHhptOCIZOOQSkDQYugFh6PA5UkF2XyT7lJCbk8KxUUMTelNBotOglhOfBgZigEiVyBl6qTOiCJjOeL4xLhP32uzn/CaXDGk8/7qhlNXC5up7Yu90tGzGuGClyf0F/7/fL6v7ZdnlurZMTERUNFurGPRo5KC4e8AxcnGVyIj9aDV8icHwgKfBjQEk8UgMKPGDx5LoyC5nBkPzxDgKqscOOAG3sYJxxgcnFWgvIch4GnwzPj8Dj3gefnHd++PfG8O0TD3YIydMPA8dgwDhNanxyjdmiw3RD7X2JhaI7HfSx7lKEUsVqDo64Nm3XNer1iu62oy4wit+SZTIwaT5EZjNLsnp9xo0PpgIplK7Ms43g8st8fePz2jfbY0B0bfPDUpTj1m1WJ1orDriMvMm5vbvjh3Vus1jw/PfH89MTXz195ehbxyWFwDCN0naPpevrxgFLw5v4NH358R1VVPHz9wrdvXwHPzXZNmVuMhqzMye0NbuqxOmCMZxwOtI3oRBRFjrU1zhe4aeJw2OG9lIesV5lESjY1RZFLysLYMw0dNtME77DaUJU1eZaJAePAaEOYFCbP0EozjgPOj9SrgtUm5/EpoJRjGGqslVJUeV5igKnrOBwbmrYTw0lr8rwiKyrQhv1+z5cvn2kOB6qqZLvd0jYDbdthjKKqciDDZhbvHU9PT7OOwDiOeO+pVzW3NxWTa8FMKBvou47jXtJmlNJUVUUIGZktKcqKcWrpxzZeY8V2s0GFwMePH3l+3pOXNVVdcOdvUAaGoWe73XJ7d8N2u2XoC4L3PDw+SUWUhbCf9yIAOU3DizE7DQOZsWzXG7IsZ31zS7G6wWQZo3+mHRuIJZu2mxUaR6YC2yKjVwoTJg5jhwsBY0rWZca0ztjtzSwK+v8m77+7JEmOLF/wp8SY0yBJqgpA9/SQ129mzu5+/++yM9PdAKoqSRDnRpTsH6JqZh4ZmagE0DPvnDUgKiLdjaiZKRG5cuWKMSVVAlGKqsCYAj8IiNJ2PafzmSFFm2wq7WtMLYZDVWE8qCHghyFRspXEUaKko7kQidHRDQNKC9NFeU8JBH+SaJgpWCxrijIQElgcoqcfPOBFe6QsCT7QDgMqI9dAVdUUpqCoJOczJmvNxQE39Ghrk+aIAAghKgJZo0HPnGQFUaNVQWENYAhIyaxhGLCFAGhV0kiQCKJLKTcXAQi0oWlq6qbGWAtKTcaokqhkjjoWRYEpJFIW/JeUcv3CKXxtIX9taZ/v+zUnPzvf37t9GXn7Elj4+22/hUU4GYTXUT85Pv9cG62jKcj1ujm/L66ez1fBjpjP81q7rp/N3AEeTf/syGYHbdayq7OOcZI4Or9xdoyCMdVhpGeTAIqUsjRv19whVEzvbnRuY1rjZ8/uSu9gZi/lH2EWelSI4qy9AA3mEfyvORLztNnXQI8v+tjsPsbzMd1unO0zP19OXcilHbO2Q4yiWyHObkCFWUQXvlCyL8qSgsmO9CGlTGkB1ftUqaEqS5aLZtQay2N7GAZJz8rBMyCmOTQ/D6lWw1VZ2VxRIoMSuSLEHMwExsj6vPxkBhjmKSQCBHiEgesJQSVGsESsxQkFcXgz0DG1JzvdwzDQ9e3YninCrynLIj1HPWoI5H0mkGliJmQH/qXdW1gLFNhg6LuW3ksgJc+rUgA7JvHv5AdoEfsdR5jSCUyZJ/hkbZ00hpic73yunE4R4qTbgU77otARlAoJnBq76Lw3jn8pMlAoIzi5hyOwMp/XJBVP2CHe98mdTbpCkPpLxERDBiUmwFV+Mkg/9n+VyypLQCQyaSl4PyTQzCf7zdG2gd1ux8PDE/vdkb73+CRg7boLRWVYUmGNJSYWxWvpU/Pt5byYP5v/fh04/Ptt+Z2//t03YfvZO/73bePVVV+zA/6Ka3/rmN+y7v619/vdoEII4arsH0CVqF5zkCASkUIPMwGPNJDmyPsXqrXkhXi8NZimihEUSEtkMk5l0sSYq3a9FsV4iYCrGaiQr/eaoaZm37+2fdHp4uvo2LdAhW999rXt20ZfykcdaVWC5gYfRxQzRsm/Ulp0K4xJisoRgnOpTr0gvkprClsQgaEfaNsuaQlIKsTb+zec9gcOT890lwulkUk4eE/XtmgqnI4y/xPo25bHh2cul36MrB32J46HE8fjmbqKVOVAUdWySEWNMQXKKrS1hKEnDgODC/gg1Mwp6hBRxuJjYlkgtERjDHd3N9zcbFguapq6xFpNDA6F4vbmVkotISUGT4cjUQeOpxPn84kYNV37wOfPj+z3B9pLR/SSWiDxUo+OInRJDHRtS9+2lLbkZnuDCprLqQNVcjof2O2ODC6iTQGqoagKWndAG80QRIugWVSUVUHdVEI/W4sIolKOsqppmgI/QPQ9Vge8u9B1gX5QHA8SVY8E6qqiLMHoguWiwBoZe4UpWTQLysLS4iCKzoIZnSUYUlkuULghYgpDcIAOyWBx+ABGGYoCmkXJLVu2NwIaWFuivKc9ntD6MUXKEuBQ1ZRVRdt3/PrhA7/8/DNWK5ZLATuUUrjQE2hoW0mrmUfPPn185Hg6oYCmWeIGQ2H3mLLFBxF1soUBpek7T993eKcojEXrksViiQ+Gvr/QeWFDoAJte+bh8RP7/ZF373/g7u6e9XqBKWBwA2/fvmWxbLBlSXHWXM4VPEXOlzM+wnK1Zr1eEYKn64+cz6cvxu/5uCc6x6JesFiv2dzcUTYbYQboAh80IQkpqRjQ0aFipFRgCoPrFUfXMvQdoerRRQ2hozCBZVOhsChVYk1JRDNkwFApcb5jlHKOJjkqMUg1Eu+o6pqiWOKDpesHuqxTEIRRxCDzrkrnQ4EPDhUiJiJ6J0PkeLzM6rxnA0mMaGF3iIaLtRYNIszppgic9wGpFKET603aKkZUEL2GskZKp1mK0oJKqRIBpIi4QiHXDwGUthgL7bmj71tiFMZJeXfLdrvl5uaGGCOXtsV7T5k0X+qmmUTUkgGvlETYQpwEcI0xFOVUo/7lPJ0N2JdgwvdEJF5z3F5fB3779jqT7frf33v+r0XMf8ut/qXr/Zb19GvP9KWz+vfcvgpS8LU25t+TbfTy+HnawPzzbC9dQSkvQIwr+ydFQ4mv2DnquroBs3OFEAjeY7g+LrMD5se/vN85QyFH4GOYgi45uvoSZIu88plSV/cVZulKSikwmiI7jOpLcETFif2BVtiZ8+7ctaOTHeAYY2JBJX2AGbMo+MmRK8tydGRjCDjv03Q7pYT4rPWQ0hPyfeX0BaWkalO+7wxSCHhpR0HHDIYURTGmWmVbvE0pcDFmQzSkoJsEkXzSWEIJSywQMEGeWQg6OaAGrSxqTC+WbXADc2aAMCfsuFaLgzv1qfysJOXBjccpJYyNDLGpHLhTErhQStJKQI3vV/pQ3jf1DTUBXCiVdBoSQ2XWD7WaM2UUBgm2aa1Tytw1KMbs/NlXUDGLsL5mt88+zrFLQFImZkKKGQhg6msCWPU4NxCCI1dzkHuTE8bg09idp0AJnpLTgYRxmViXSkAy54Z0Xp+Ef4UJGF2cRBq9o20Hjsczx8NR0gpRaCXgu/cDehAwjORDuCTqSRqPX5vzvgYwvvb9/+7t22vZ/z6mwtfa83/y2eTr5+23tuP7hRrDFBHUs4nRe5+ETCAS0KnMDjAi5ULbux64I1XqReNF7Xgam9kQnaulZsAhRC+5eTNg4iV4QJ7oYxZUmaIVKg1aadNUQ3a6Rv5++jwf8mWfzKXj1PVpZm2ZH/Otl/a3diilSKI1E0IbYwpsxJgMbI8MHomsERXGg3cRlyYcdFpEjcIHhzVZxGxAqUhTl1RlRfSR0+nE8XDg8eMH2suZd3e3vH3zlrJQeDewP+3YPXeYQvLeBN2usKbgfLkwuD3OR0DTdh3745neS7nErh8mIyQKWGKLcnp+3qFRY+35nPdprWW9WrNZLmhqy3q1oKkqNpslb9/csWgqvBsgRKqqoq4WUprIR56fdzw8P/Dp6TNdKxUBht7xvN9xObdYY1gslqMA0WG3xyhZ7HfPDygUi7Lg+emZGOBwPNN2jqJqKOwAqqUfOnSINIuaZVOyudvi3MBxv+Pf/vgvnC93NHVFXRdUhcH7ntPxgi8LFnXBslmilwUGcQaJLhkDikt74nDc03Uti8WC7XZDs9mwXIqC/XAeiAG86+miSw73gEacfWLkdD7TtwPW2AQqKYoQuVxatI7YUoGO9Oc2AYXCMGqamqpaslxs0Nri2pad91R1ydI3WFtRL1dU9QJlND5INGK32+H6jrIsWC1XrFPlBmsV+73ieJA62TZR8IpCU1eN9I1o6FrP8djSrBzGRDHGdMFyZWjPnsv5mc+fH4DA3f0NPoii+KXruJxOqCD90rlA37XE6KkKy2rV4EPgdD4SguX2do0tLMPgMFZRllUCRwYxygyUVcFy1XA6mlQ+s7kao945qlKqMaxvbimbBYNz7A9StjTEXEM6UfVtwRCkdnhpLZW1KIKACgiYNQwDeIfVKqmV5yh6pO+dONtMivd1WeG8FzAleEIyhOuyoG4a2j6lPChS9Qap7BBS7WthdOZ5zaCslvKs2qKC6Ew8Pu6EFWMkglPVImQpxiYQIsEFTGHJJW5lThRB0VZ3lGUllSicF4aMG1L6QoXShoCACLqw2AKqUu7Te3H2fSCV0eykfGkM9H03c3oEHKiqksVCqp/03UBVlazWS7bbbRL8FL2ZoixHhyPnZednYgqLLSZQIc/vo3GajeoZsPAF4P1XgAOvRYb+8jbFfXPk9+rbF+36nvZ9y7mW83xHM19s39OWeeT+e7e5f/Bb2gOMgnq/CTm5auO1qGI+78u+IilCMeVlJ0anGD5fPPP5j5wvwiiQCKO9Qry6TnZI579DCJJnPzv/y2omcM1ayI6cRIOTYwIJgFOjjYKaaOzjuWK4Gh8jKPLivq4cWKMJc+clMjJFMtASkc+ybapQFERiKK9KSc7Pncf6/F6LoiCkiLtPNrFJKQ3dLDVBWzs+YxvTc3MiOO69pA9I9N6OvyFH9W1yqKWSleg6GJwT4cTMiqprqUST25xTIzJ7IZI0MXyQ1EYl5yzKkqgiyiVwREVZS7ShMCUxKrJwegYQQijGdEFrBVAoyyL5AoGiUCM7I9vlUTECC/Ku5LlJ6mxKZUE0GBS5gs3kN4QRyGCcsiZ7PxDCBADoue07zrepHyYQ3Wqdup0aneN5n2UGfojDkIAv8phJ/Wj0JRRRZfs/zxoTICFHzUCC5JMoo1EEpDqlOPwKSe/IN3t1TEzVKpC2W20TiDLNp847GAFu0Rgahh4VQWtpW67YkYU5T6czp9OJy6Vn6AW8t7agqkpcCFJpRmkUmfUj1TliyPc1Ay7zu3llPZoDC/N9/72cZ5niXp/Bv33N7HP++7fx1au/AsC83P5Se/6WAMNLu+S3bt/PVIgi5haCT3lWFghJyT+kslt1UnB/IYaSFoOR/oYMBKkkJhNZ7pwyNBVR6Qndy/SlSOrgalQ31lqTMU8QNDsXUYlZ9Ts94BDJ4SqIAkpkq0HFTAfLKRMZpc3CRiE55tPil55M+p1nu3GZvvr45fYtoytvGQx47biXxtLVb5UunIyN3KK8v8kCd9qijTgtVRnpTY9zgdAGXDfIAp6ofwwOowdZnGKqp1xYiIaotvx++L1Q5C4tx+dnjC3ZbLdsNo1UUfh1kMoPQWFsSVUuCFHTth3ntqfzHqzBNjVdP3DsOs6D1CyOEaKPuOAwXmNLI4tNpm1qEdHRRhEHUcwuy5LVYsndzS33t1ve3K2pC0NVGjbrNcumYuhbohcK9nq1oqwWdP1AO3Q87J759cMn9se9lFRcFFSLkqbt6JxDacNysaCwhr7vcN7Rdi1VWdCUGmsUVnuOx2cG19O7iC5LTBUI9kxIi/0w9FShpywX1IuFMBzOZy7nI6fDCR2kznBwPZm27YdI8D1lsWW5kFSDrm3Z7595fNoRk3Dl8XggxkBRlWhTsN7eUS/WdG0H4QKxI1qF85HjTtIJbrdbohXj6rDbc7lcWDQL6qaWBeekuVwuFIVhsaopSotzPef2JMCiMqxXW5abisoanPeiAq0Cq/WS1WZFWdZEpcWp9yIGqiIUtuRyuvDrr5+JUfHu7R13dze8f/cDRSEpG33fU5ZW8vFNyTZA1/a0reTVf/50pDxGFouG9arCGi1lp7TF2oLj+cznhycWyxplNV135PPjAwyOyjT4IdC1PYuqYblYc7PZsl2v6fqO7WpJjB4dA9F1hMERg2EIUiqsKC03N0tW6wZiQDOwXjWY7ksKfNnU3G0a1tstSmmMDdSmwLUBtSyIQ8X+ueVwPPHweGB7c8f65p7zRSiNZ+dxUWMqqXQSokT7jSnRDNSFAa3xrsMF0NHivSOkyH9T1PT0ROexxGTIaJpCs6wKlk0J7kLQPZ6eqHqUChRGoXQFWtM7SW3yIUrZydpiyoXoXwSPMZEhOA7nM2VpKKxGDSlapCxVUckz9IGgPdpYmsZK1Yd+kJlViSgm2ia9hDZF6UphZxjL4AOXrscGxnKURdVA7/D9gAsurQVgMvhtLBEREq2qmmUj40ghUSFtFKv1itVmja1KdGmpF80YkRSdCTU6gkonUVOtx/xmKa0JVgvQJxFA0m9ZuH1wad6egOev2QMi9mVmi4oYr9mPi2muf82gyCrkGVwPkseSVxURZ01/5zVnTH//4nwzUGA6xTUJOCZRvC+OnB/0RSNHQPjqmnGKHI3VDr5mLF6dXsm7fmXXqwj2C3BCKQGZQKWgx7W44RTwSEYnyXklsSdBqhvkb1OkeLyXHITJTnv+PHgBDLQa1/5xjU8/2tjxmiTHaGSJppKVoqUqjmQMMyV4YrJdUq69F50q0UtSRB9F/ND7lM8udG8LaGOw2uKTQKDzPrdCnAuTnLcklhfHPhDEzjLCkPKp2oLSRrRWjBwjGRnyrEMI6PmzlRuFlNaZmUohRqJSaK1GwE+RgiUxEkggTcZOMrCXrqFARHq1hQih74nO4dN7dtm+1JqiqkbGhkr/nvqPwRaWoihTadsen/LrrSnGagXeB9zgKEwhIsbGyvoXVcrH1xRFNdqYeTxr7QB5T6n1GF1gtJSuLmyFVhbn+xFMGOdIUxBThYRIkEhz9JSVFYFKBCgKMYgmhE5ii6MmRBwFbKV6j8am9yYMGjsyYY2xEmBUWtbIcQ7Ic05ObYvooMBoTKp+5ZMoofOd9KpAcuY1JqVSj68x94kgNPxAmMbCaBMnsEqbMcXB6FyKNFVPyOUgx3Evv7UiazXOJ5Np7slzXbK1JS1PzQBFxn6mVWIBpnKwAUVI2INWiqAk/SFET4ieJMmAUVbAGCCkqncC1IhwtkrZyhI70CifAAxPYhKkOSgIO8Umn8alikkhaHw0IurcD3S9Y+gVQ6/QqqRqKsBjiwROYQmDwvcCTNlCC4s1lYP+ch16bY6frT3jM/8b0OV81m84v+ob378GdueDMnQ0gpZX61H+9dud7tfX5L/l3vNIyO15eS+vH/WSTfa19ny7EtDr2/cLNbqBygQyO0FoqklsS+uk0mrQWiJEKqHRpJyuGEkLphnzDoObCdloPQ7UvJz4GGSQ5VMRZbEZEe2Ehis1IfaIVmrMi3oa4Am2IMsvpktwZRWlvwWsiMQ4pxzKPjGatMilU7xmXWXQJE6I5dxY+57texCjiSaYDBdyDnMSK1KRmJRkJTIhVQcmVF5hvE+KwVNN55gE6jICLbSxCMhkWTUl92/vGPqB7tLxq7XjYrZar3DOsjwuOJwa+kHq3vf9wOUycDidOF7OtP0gyL8tICALO4I8y4Qtj1ZreZY+JPXj9F5ySaemKnAmo9qik7BcNCyrkndvbqlLi+97nh8+07cdi0XNZrVm0TREpTlfLjwd9uwOe9qhT1FjRVGVVFXDpR94Ph3FkQye6GRBqKuK1WrJatFg7UpKNJYNVSUibr33dM7TBU/nBpwXR1sbMCZidCT0A5vlgs3yDwTfpwiyUNSq0lJaw6IuqcuSuqootKKuGowpaduBtnMcTydC6IkEilKiGJvNls32lqpaMPTQtg6DEqCw64jR03c97fmE73uapkFrnQQKPZf2Qj/0DMNAe3G06bkNrqMoJZpyac+4waG1obbCdFBEXNfTtWeUVdytRZQRjFRV2O+5nFvOxz1d21IWJavlBu89f/zjz7hB6Ja3t2LIrNcb2vZCjJ43b96glMUNjvO5hd2Rw3HHw+cHovK8ffsOQoPVcLl09H2PLQqWyyXn84k//vEXPnz+hPc9Wke2qwVaCXtGm8hyuaZuGtbrFWVhCd5J3/GK6IekV6IpdEHfS7rK/f0t//RP/wGj4fOnD3jXUpaGUjWAuxqr2+0doS65ublJqQAdVaWp3t5wOhXo6GlPkg70tDuwO1yomiW6KsUQr0pcVPQuUFtLUdTEWLBsIjFoIhofI5fzBUKkLgrQRqqBWIOxBTEEes6oIAaXLSxGa5wTxWjNgMVhlcMjc6ItamxVEjFc+oHBB1rnaH1P7AO99RRaQfQEraTij5bqPyiJYvWdw6R5W481w6dov0TRhDlmrEUpQ6kLLmVg6Ab64LFe5mcfIs55zpeWeGmJyfiuMXgf6QcpPwkKkx04FTBFgfc9AU9hDItFRV2VCEXYSVvxuBAotcIUBVWiGY/l25AUrxgjNtV1n8oqC6CgtEZhRkdhil5NRsGXtsXXQebXgObpPK+vFeKPvvwuJm9wOscUebu+5vz3VStf2I5XBtzXcIPXP56dcHKkX1/3Xn6mZt+oq69HG/HFuV5jA+S/x99KAhTZXsjifqIGf32efN8hXTMmWyX7s/kAzdS8KzZAch2yDTKVWMwZ1rNnOwZmvuw3ee8MegkAMl1jvD8gxomWrZWMRY8jOtFPCKlCUwxJvFmLILdPdoB3nonpoxNDNacFMekIRE8MjhA1Hk0IyQbRBmUs2lpy+IgQk/EuzsrL9zSK/OWotJnR6VP0WUANAW1UUFJkZh58MZpMoY8hJgcvEJO2jDaGQk3siPl1xzepVBKLVDOtgCLZU5GiKBNIoMbUBemDLoEzBdZOYuVzhkoGIJRSSaC4GO1Ia8qRwSD6BZ6yKEchR5cCeVVVif5CVaO1xQclmhAxpJLIQm+PIRJdZOgnPQhrLdGIU5vvPbfPO9F4sDalRuRKblEYyvISTbKdRQQ5Jr2zGGMCWgwqfxc0QUlIUGsBPdzgIfoERqUo/jg0pv4rIJR8ESLE4NHREDMtX9srpowxyU+Yj1txIASsm2kqxJj9jHG05F4ofeDluEv7jTry6Trih0zjPM72RYv9FZVofASkIkMMDoeiNE5EzNFSbUuBigaQikcheEICM/J4FwFFGdOiqdDTdwNEnQBpuZOcHhiDiF9GSIBXxDth20laUIfSEtQiKtk/JJaHiok1fO33TH+/tq4xgtr5+b/GZvhWkPW17ev+0Zcsiq+d58tzTGCTnOn6H5n5xNf2ea01v+m6v21Ts//Gq2f/G47923GcV7fvBhXa7kJdpRfkhKFgTIrWJoNqoqqFdIsyuXsfBYAIBmtD6rBZIDCLyogw30Q5kgcVQoAQU05Q7nRz2l3+6/rlCNVvEvDLLZJOnAfGzECLucNnRd0voxfZiJJ85OnaKk8qV4bLfIB9Gxj4HsTqNepn/nuiSMarIaGSaJki1R1WXJVMS/NeQp0D1pbYoiSrCnddh1JDyqGcmBzOefohEBEhnfu7ey4/XugvHd1pz/l04nxe4MOA8xGlLSE6unbg6Vl0BU7nM713oAw+q9/GPGElEAPRaCAb1SFpKDgnQFFM+ZVE1qsldd3gXE/XdRyenyi0Z6Hf4LYLuuh4/PyZh8+fKauS9XbD9uaGpml43h/Z7Xaczq2I0KHo+oFz21MvlmhtGbwneDFI2rZFxYDRsFkuWC+XbDdrUOJAlmWNKWsu7cD5fGR/OLPfH/HDwM3NCsVGym96T3s58OZuy/3tktvbG9brFYumxljo2o7TYY/WSnQVioLL+YxEOgcOhyOPTw903YWyLCiKmqouWCxqyrKgrhcsFgv6rufQncQwSGwG5y6AlIfqOsfz0x6ApmlYLZtRGCrGQFEUPD0f8cEzeEfbdYmKLkKtUmZRjBGrtOTgJlqvtZb1es12u6XvHPvdga7reH5+4vPnR86nE4u64v7+Hjc4Hh8fOR3P/Pzzr5zPLctlQ1MvqauKfugpc+3tVKbW+8h+twc053PL0/OZGHfUVSNOnbEUqWpBVvbf7XeE4KSKhG0IVMRoUbpksTI0yxq04ng+0XctaDHGVCqbVZiCfpB5Yblc8A//8A/84z/+A/vdE58+fiCEQF3X3KzWwMercby92TJYyzKVuzyfLxyPBykjFhXr1Yr4wzt2uz3eBz59+kjXXdjcbCiKKqUswfl8JgbFclNirWGxaKjqGqU1XTuggggSao1oDow5tkEMA60ZvEfrAmNLQkypOm2bHOiCulGgZLzbXPGgrAhKowaHCwFrxLAbXEfLIMJuQFkY0JYYReckpjraRov2gpbatfjgGHqJqpRlSVXVMm8HYbQJ1bbifJEKI8ZeGLyjzs8C0XvRWqL5XdcxuMAwCMUTtBhjUdaSohBj1hgRYFyvVlRVjZSzdJRVNeZsl2XJYibimMGDYSaOlVXgs4HvU0TTGpOoo3m+ns/1WSguO5PzOfvbxsa3nf3X6f7Xn71AD8hr7uvn+i3Gz19jIH0tWvTFPSRQXB7LPNoyMxbHj6a1V/HqbU3HKPXFs1IpsJGd8lyVYQTfw3WM6urvOP8ug/tp02rWnny+JHqWBIt1dnBIYFCcqj+oGerzGmNRo1I0dCaEPRr4U/8bCZqJQaG1xqTveil0j4q58os4ocZMzm52YvK/s5jfZE/MnLY4VcCQCikqlQKeRPIUOfN8EvQLIYlxz86XnftR7O+LPi77hxlLZMS94gQWaSOAYUj2aQjCbszaCDDpf+Xrz3UVRo0LdPJJr6tfFEX5xfOSY1OqQwJfbJHTBlI+fJD0rtHGMxpLgU3zWwYpYjSEMKU5DMNA1njI7yMDC0pbXGBkHKhkm0wClZ6+7+mTwLC1Fm2NvJH0forUzr7vr/rc1OcZ57vMpGEMXCUNn9QfRShXnu8wyLycmTKg8SqxWZykOmYQS6fU6jwuiFEAi9GxzW9c3kV+ZvK8U4peBgtn71BrPaVpzHyAmMBDgRQUX8ymrznMY+PS7ygBvcxikn6oyNQpn1KQRyAuRtyQGMJG7AylLcpIOdKr9SPdhzBd4rjm5OBgCF60z4ZeGMXpPU0AVD6NgpgqKLlBmqdzSdashZIqwYXECEkBqfm68Ft9mL8HM+G3nnPEt19ZYyaAfu5XTiDx/z9ufy3AkbfvBhW6rk0RYJ0ofrPFPEVt5rlo2kjOjeD3OqGOEVJkN92GHC8wNfI688QxOfwhhLGO8NiBJJchgRIyOeWJQ46bgQgaQTDz4P6K0TXf5hSeKwMuZpAgtzvDboznvxJCIn/+14MKcyDhNWQv/37V0FTqqpJGjNMiKBNHynFM5x3LJynJFZRosaaqKoKfyr6FJLakdeRy6QlB4UPEFlKG8HKKHM5nPj88U9dCk1Pa0Peew+HEbnfgeDwzOI+LkciAi2LQ64TMCjgVUMqgjcIAJuVyARg70Yhj9Cyahu12w812Qwiew+GA63v69sL5dOCP/9JCilI0i4a7u3vu7+9RSvP4vOdf//hn/u1PP3M4nblcLhyOJ573R0IMFGXF8XzmeDwTQqAqC6ySd10YRWGLUTwpYkFrbFkz+Mj+eObz5wd2+z3D4GnqmuVigVaKvlWEIPnbd/cr1puS1apks6mFPRFFBHLoC6HvpVrX2hiGvuNwOPHp4wPn85n1puGHH96z3iwSuGDTmBTBusPxxGF/QmlFaWDoO5xzFIXFFhXLpYAl+/2OGANlYaiqMlVxENZD1wtDpCgtWexosVgAJCG7iqZeEAIMg4j7lbbEVrIw9V1P14kokTCbZNw2TcWiWVFWNc57VusV3aWVesqtQ6mOqoqAGEEPwxOLRUNZVsnI1DSLhpu7W9Su4XJxtJcHVqsVN9stTS2aBtpo3NBzOMic5J0heMXx0PL4fCJEg7GK9bpGGcPutGPoO4hSD7ypa6qqJkZFP3hOJwF33r17z/v37zGpksXlcgEkanS73UJ7DSq4QSISl/MlOaUl57OIJQ2DH5+rsYahF1rr+XxMgEpFPwxCRe57Ti5piBRCg62XdaL0esDhQ4sPmmVRY8ua4+nC+XRESi0ahsGJ4RkVg3f0XYuxho2xLOoKWxSjo+6cJ3QCDBMksqLx2FSFR0cxZnLJyBiqBDg5rNFURZEmTi2K2lZYbspphsFJxMQFbCEIxOlyIQRYLlfy/JsFbdsnppMIQVoj+goyt8la1Pe9CLmmaLxSCk/EJ4bdMEBVWRaLNbc3t6zWa4yRUm1Zmb2oKpaLBZvtdsxZnosvZgM+U41fKrBnyqROoHM2Hl/O7Tkq/Vu31yLrv8UgmDt94mDNvouvt+ClA/FyG6Nxs/3/mu1bx01R4nkE4OVerzzDZKfkZ/6XgP0ryqfKAZLpGUxVErhyM9Ts92T35+jR9X5fAhBTvj+oWepDtiu+nn88BnCSA6MQJ8YHP6aRCC9gamVODs3n06MmSiTXvFc5MpkEkAUAmN+/Gvv63JnObZqLJwqYJowinwUaTYomp1x34pQ7nu95BEBe2DtztsK8msSYhpQYN7m86/yBKyb6r0LhlZfqLIorJ3MOmAAjmACMAEoOrEQ/lWDMzIM8f+Tjh8S4y8/M2jQHZkDIaGy0+BgITsTOiZKSZKywxyT6nFKIFVSqklQrL2CHaDpoTDQpSt0JM9hWCHtAABNr7RcCm/nvsQTmIO/flMXIzJLS0lP5zrlg5fSu8/ONo30cwuw+VUpTmZW6FMBM0tBySkXwCbhKqZPeO6k6wjSnBpBqHrN7UDqlwmSwIH8+6+cv+24uIxlGLbcZS+U73MuY+tT8kNz1QurfIiEUxrE5leSUlGRrDdEbSNoeSkeMzYBeSska55bMnApjKvgEMKaxbTTKTe/WWAG0gom4IYzslhDjqGdWFJXoZyVAJLNXULl/pDSvMAVnx/H1nevQ/xO2L9ZE+df/0bb8P2X73vZ8f/rD0BNCgbWps6Ioy6SurlOZkdypVLyqmSxIVwQkx1qFqYyOMTMhHuDLiE0a/OSoQcpHDCHt69MElhfEnPYwi2Yk4yJfQxDqa/HIl9vL6P/1lhHs/Hei011pzqrkzH3vk563IZ/n9WjR16JVatSjmE70csDMhSkzsCCLliIGhVJGVM7JOZiTJoZzbqqTrA3WXDidWrro0luSHOuh7ylKS724ZbW5oRsCT08nTmcp8ed9xJgCiPRuECodoHIOapRFxMyEaKSUqOR1pekAozSmMNxu16zXC+5v1jSLBufeCAIfPNo7TscjSsNPP/3Em7dvWa7W1Islp7bjz7985H/+y7/x868fObcdl8uF8+VCDJHlaoW2BV0nApZVVbFdryiMwihFXVpu1muWTSMLli0YQuRw6nje7fjw4SOPT0/0fc9yuaQqrOSXEyiXFdvtPXd3NxSlGInn0zPdZU+M0LYX2rYb+4BM5qmutPe0l47z8YQ2UNcbbm42rDdrlIrjQin0N83Qew6HM8MwUJpICD1KaVarpYABzZKqlLJVWTvFGJsE7BasVisGnyPf0qfKsmS1WiUEPGK0HR3QrhvwktBP8J7z8UTfdmNpwbosubvdJkMnYm3B4XCk3Z+pmwVv79/SdT3n8xnnRKTycjnTtmdsYbi/v+f2thqdtaIwrFYr2tbQ9meOpwOnS8vgHe/fv+Vms+XmbsPldBTjOgS6thNGy/7Cv/zbB9abI5vtAmXv8dHRdieGvqWwBlsV2KrCmILTseXh8ZnH3Z7T5cJdfYtNQM/xcGS/3xO8RB2qqoL2emy3bYfzkdPxTFVVrFYrtLYcjwIq9EOH9w6tFav1kroWZsbxcOZ8OrE/HLmcT1itQEWG7ox3A1VVY7UIBRJ6iB1GeRQOW4C2BbvDnsNpL5UTsERtcD7S9lkx2lMgIKEXFDalrmnKMtUgdwMqerTyWBUojaibB+dxQYwPmTcGnAMVFWVZoJYVlbaQHBZLRBmDKQqKUBMwhBjpeqlRfrn0ItSKZrFYUtUNi6WwD3wSgxx6h0Iq1ASk/PGYO0oUL0nLCuK8w7keTaRpNtzc3HB7d4e1NpXfCiyahsViwWK94v7+npvtVpgLyVGZSsxNZdJUij6Nzo1SYwRsHnke5+ucPMsEgis1n9+/XNBfrkVfW/Rffp4N+JefvQqa81ok8hsO/9c+/w5w4TWK6rfPmfL549eexZTO91p7XqPCvgaexDilO1wfo6/fzuw7rXN0XN6vijPq/Iy1IN+Ha6dXTYb5V5/FrA+MYEPIdo3kZYfEb57nAYsvElLFrAngkp8MmvjUflmHpipdAe91KpsamAcf5u2dR0zzszWpXKGUMxRmFMlBymMmklM0ExgR07P7ilM3D4rk8SjXTkGHeM0qze9HoZJgnegzZKAPpdC2mN75DDzJTnNmJ12lODkRP3wtWnsV8YYRiJDKSgUueLxzEqhRpBQUjTEQyBU3UjW1LDRY6PGdiHYZhN4zhAGtE/MBqdjU9ZK6qQbJwy9LYXRNwaQ4rt/ZtnNJL8MHz7m9YJOuRlVVI2MBGJkRme2Q73101FV+56kvhCn1Rie7cw7ahBhQISSmg4hgxuChn4J7owZCmjNHRo9WoA06pZnoWbnKeXum/j6BCvMxJOk6KV0v308aOCrmEfT6mBzH6gvxljlfODvpPsj7zdfUOolLKkkjV0VB0FoCGWk/nfro5E/lviXjPKcqTfcZk91W4YPo4MU4gYsiWCnMcEkTFwDPWotN9vjgJd21rOpRIFRYf17ewyiO+cpz+MaWfZrfuv/fsiXc7gvf6TUw/hrI/Xu24XWNo5dtee2zf+/n83L7XtbJy+27QQWdIjJjDp3SGCsU0kxvy4tvjA7iMGH1SXVVq6nR3iOCXqNxo0g1z64eZs510jrTheYPQJRf9VhnN4MaaSbIf48gQEb4XnfG82fTZKS/2Oc6k2ai542iVOl+5BamihBqRBhf2+bKsWNLrtr0tWhFvv7LfRiBnPm5stYDiUUSr9ou4EI2QkkoZS7tMykVW1uM9D5rhW5vzRlDQX/pWa5WPD4+culOHE4nmqOwF/re431EGJZZfOe63VpJjXgfhIYZlRLaeWpg8HFUt82LjSkMRVnhho6q2HB3u2azWTMMA5f2DD6gg6RG2MJye3uHUpr97sC5FVGl/fFEQFPUDf7Sc247ut6xXC65ub1ltVoz9AOFLSmTvoGKgbosub/f8ub2lqo09M6z3514Ppx4enrk+XnH8XjEDQPGaLxz1HXB+3d3kl5gLc2ipmlKhv7E4bCXWsHDMJaRqqpaylyez+wPB9q2hSQyZxRUheVmtaVuqmSoyXsdBod3E3IdUuWGx8dHwtDhXUfTNMT3Ih5XlZayKLi9vUPriDViSJRlISKLqyW96xP7WFEWxeiA5T7lfaBtO9qLlAtUKFzs6d1MYE/blOOpWDSNRP5ROJfLVIYRbBp6T9cO+JCEw9BYWxGCaDscDofRSGiamkjB8aQIWDGOznt2hx3NsqSqLKiBelHwQ/WO1WrB46dHnh49537g4+cdu9OZ7WWBCz11rSkLWCxKiqairmtAczxdePj8xM8/f+Rx98zge4oklmmXDcRI33b0Q0fX9tfKRGnrug605XA4cjqdx3kiD+2iEFVtEKp+01SUZc2yWfP0+Mxutyd4YecURSmAa4wJ6IrEMKDwNKWRahtNTVkqBteP5aS6/khRLgApwdX2Ul1CoUWAMQb6YZB0o8FRFgVVKboDbvDUVUkgMjjHuZX+2blBok5aSlLhFYP3EMVYa60X7poOoBxGgydQFQXaFNgyAVJ9KmWqDT72HM8tg4uUdY0tS7QtsGWN94q+d1IZQkvRO200dVHS9v0IcESkSoNnSqdomoabmxsWi4a2bfHDwGJRU9c1y+WSzXbLer2+cigyQBC8J+pprQCunKmiKCQqNzOeJ0ZCXjdeRkjyOvESYPhy+xpL4aURkx2k+ZKRI+RcHae/WFfyvr91+14jaO50fbcBlb3GcdxMFQ3mAYppLf7LbZ6M9tHbTpeZ1idZo9S4bs3bL8/1Olopx6WValxn/YtnzxjlnDvnYwrlPLgxf78piTuv4yNlf1Y5YXJqQgIKQEoF6tHJJkZi8Hg/iCMeBFwMXsrZEhXRS+ngGOIYkTZaT+1JRoPoMEif08ZAzGkU6Va0kYipEfA5i+UxPsscJRbHX2k1syuTI5XE9hhFIVUCS65e+/QT8uMSsIKUdy6ifcmhSyDJnG2b7V2YovM5ch+j6LW4IHOBHnVWBJTxISZdgPS8jBVmpZG8/xAjHiUpYaT+ltKljEoaM96PumLSOeQ55CoVIUzMCJu0afLck+0058VcCmneM0n7IAf7bMLmjDWppK8wA7rEzhiGAZgHAWdO92yeGUGeVIpa3mNWeg0z4CdViEv+hLCYs36XCAyKYG6BdyW+7xIzdcYy1pmVoNFWBD+VLdCFHXU2RsBB6cSoVCOr9SWQmM975SHPxt1om/+GKWo+H0dmgIRi6uujUx2SvR1FINS5ZCuIbRdnTrvsK0C5zNWTrRS9vGSFpPZEQJNKkVqLH0JKWzRpOIjuUFlVVEPAmgtGC6AQo6EbOgbX4cNAbRrKSoQ5Bzcw9D0+LrBKi5jlC+2TvzyPv+7X/C3b15zgDCh8a/8v/KZ87F8RDf57MA2+1rb/k9tvva/vBhWKsqQoi4RWe4IK2GCTAuh0cUGqO6LvpwnbGGI0GBMkJ1lJWa9hmEACKTOTV4F8vgkt1kahQlrIQ5hEka5WEpic80ieq1ETvW5auJgmvXRcnnTyBAnXE1Bu07gyIYP9m8/8N/ezabJ5/d+zU75ywS9ZDPPJa/o7jIbNl8acSflw3k/Gmrw/i1JhpD9lMCE/q8WiwWjLarlm0SzouguH0xFtPNpEnnYH3DBw2J/YHU64QRgKIWjJ6w8OH/1VewS91RgdMUqJ2xMjYQgJ0TcJTIo0Tclms6YqDOtlTV0XqfziHucGFlXFdrORaLCxHE8n/vTnXzidzyxWa3xUnC4dZbPgRlvO3QD7A6aAZrGgKCtIi3Vd1ZTGsN89016O+OWCN2/uWC5XKBU4nJ75+PDIh0/PPD58pusu0kcQoaKu0xgVub1Z88P7t5SFkRSNoYMYscamqKknBEVZLGiahuAV+/2FvnMcj2fO5zN1VXKzXXJ7u+bN2zsWi6wlYVI5Klmjcp542/Z0bcd+v+d82NO1F7bbNevNmuVyIVHvlBu+WNQUVjMMPc4PtO0FFJjSjsroIs4qCtZ9L+WIuq7ncDjSXfrRIOtdS+9bilJKkGotQkD1YoFNBlHnBvr+QlUV1PUdbTvw+LDn8ydxoK3VrFaLRIO3KBXp+panp2e0VtR1LdEaq9nebFDmQu9aAh0w8Lx/ZHBn3r295939PavtBq0iz48PFAbKuqJvI+d2wD/tOV/2WBt4/37LPyx/oq6XlFWDGwK7/ZHPD088Pe/48PETSgfu725xw0AI1QhI9t3AMIjx93J7ft6xMCWgcM5zPJ7IEcCqEk0MCLRty+AGCt9T64bVZoNWhv1+T9d1LBYL6rpOhmyKImqpU21NZLmsKaqCxWoFyvDweKAsLavlgsfnI7EfKMoSlErCp1GMOiXVC6zWo6NeFpaiMAQHRS2pMbYo8MGzP1pUdMSLT/mgkvvre5XmE0NE0Q1itGoTMDaidWBwHX1RsagaREcBun5IDkiJtZ5L13M4XVgsZDyUZUlZVfi2p+16Lm1HURYCQGpLvViANXS9MB1yGoS2RvpSZiMsFmilOZ/OBO+SDokIoS6aRsqXpjkp6waNtdPTWJUInpJoK4xRPW3EiLuar19M3V8aDV+mSLzcvhX9eGk0p6t8ASrk9XH891eu+RcNir+DzfNyLfrm+jbhLy+u//X18tXzfOPzK6dgts8IEMVpv9EeScKEGYwAZtUv4ujIzW2QfK9zfyazMTOA+ho7Zfx3dt4Ss2AEOeKUM6yYrjum5WgpW6gQO0FFlRgOkg7gXJ9AhYBRAkKIeN7ElBuBhVm0erx2fl4JRAs59UHlYwoJTGgz2XAvjel0gwKkIGu/9ymekPPfSY7qXPdCp8etJlBhbJsAC1GnNInZ/+bvNxvzGawe0wLSlpkKFo0Z5L3blP5Eqkqlo+gohOSUEyPOh5Qu4fDpfcQMUmlhO/nIlMpgLSY/0wA+iSR6L4KJ3nus1SOg0Pc9WbBaUucK2m6gd35KFSFegVQKPd6nsZYiSNnwwoeRuZDTP14CC/OxopQwsyZmgNjGMu/L+ieARa4UkNstekjO+5GZZ4sigeo9vdEiEBg9pFTqPMy0NelHBD9VBoEUKDMJMOqUFmFeggkxJsf9S9Bu+knlKV+pZPOtbT6HjLOIkqprGagIQUQpg3MMQ4dzHSRgujB25D0HPAQJ7A3Ok5nfMbMUYkAT0SqJUypJXRrXI6NTCqOkNwYv1Y/qakGMFlscR50T5yL9MNAPPUq5dGyqXuI8w+AFmFQ6VbiZ69t9fxrev+cmrtrXQYVvBWr/T2x/D1Di77FdBzp++/bdoEJV1gD0Q0/wPtGdW6SmqSen+zjv8K5HK0+mHHmv8D7X4rVYayhUSRZeIbEUwgxlzzcXo1QC0GHeGaabd86luvVZ7ZiEYmZV2SQEdJU7dU0vlOiDuZ5cyOi+GveZthmAodLAujqnQjG/N1F2nUeX5n/nReprL/Nl5/8SQHiZqnEd0chKytfOTTaCIrkOb743YybaXwZNjJGUCDFMHBNg4ZFcLIvRirv7O/7rf/tvrDcb/vznf+GXX/6V3fMT7eXC/nTkeD5xblsul04mJq0hqJRDpqjqCmu1OLExsF4tWTUNwQ20l5ZQxYmOZ8XRWa0WvP/hHevVkuWiISrPh19/5ePHD6yXC5bv3xERer0PgfP5In1NG552Rw6nE+dLizYFLsLlfE61p0Wroes6yYsM0FQVpqwY+oHT6cLQtSwWDctFTVUVXLoO5wK98wxe0kDc0KFVpKlKmsrSNBUm5fZ7B+35zPG0p64WLJoNwVvO5weOhzOHfUvwMAxS0tWYkpvtPYtmBTGwaCpubjZst2tubjYsl5LKICJIDjf0nM8X2ovkoEckCq6VOD45J321WrFdr1PNaSdgwhDo+47HpweGoWe5XrBYbYSurgz94IGWoXPCxnCO0/HEYX/kdDqx3WxZLBoOpwNoT/SeMAw0yxXLZQPBczztBWQMkkO6WC9lAfM72rblfD4zDB3WNrhEv10sKt69u+fh8VPSLzixXDbjvVdB03jHuS/ovbxzFwaO55Zbv0RbhY89MLDZNuAdw35Ae0WMhkt34Xg+UhURo4M4mMsVP/644XLu+fzwrzzvDwzOUZaGZtHQNHVyTD1ucGOaS1nYxCy53o7HPacQWK+3bDZbiqIUsaS+SyVCheng3EBZyZyJCrTdmbY70ywq3ry5G8ej9z6xSkrO7YW2bbFas1ktsHXB3Zs31M2Konxg8B/pB9isNd2Q6pdrKAthRhilqWpLVRU0VYl3A4WRkpXH/Y6qKNFGURUNRSXq4sYKSGMOBodOUU3FQKRrk3GSNFAEUB5oe4/SDmsVQy/K00VR0A+etnMEHFUlJWhVHxjcwNPzjsPxzJs3b4hoiqrGRxh8ABfEkY+Bw/FIUdcJrHZEJ7nLVVFgUBhr2G63KKV4fn7m0l5YLRYsV0uaphEDOz3P7DzlSBtI5M6mHOUY47jOwOScCBhuIKQqOinalc+XKceTkauwxlDYQjQlXmw5X/gqopJBWP1lKt+cRcEL408M6NcjTF+w815Zb/Lv6GdsvRfgwMs2vcYKeG0tfrmN6x95Tc5R/wx8gwhxMjoGV7esr8/z8txzhzFfP0QB6eysZv3LCGduU15rcy5+difE9p+umeQDIEWzs8gw6VoRRkdg3pZ4dQ6dHF1hEzALakjEcqrKYLRGKamOEgaHAspUOeByPgGR5XKJj4GubZOdlPpZjER8ooNH+n7A2jpFxz1QjCKj+XreO4RlNmkTCACXmK5FSVMvsFWNspYYVdJnmnRKSLnzeLGi5s8g20o5DSm/u6wRYIuC0hiJzrsoxU2SLaiUjC2Vxlx2wJUS4Wc1yHlGEcbcD1LfyAKO3nvO53NKR6homuZKoyA76POxkEGJ7HhDrphmr+y+l/0s72eMwaDwxtBeLlfshKkUrcI5ad/pdCLGyO39PeuqkbTNxLSYpz7k+8v/zqBpCIHheEJbQ11YijQHBu8ZkubVCEimeU2ZSRPBpOpb2d6MTBoGXoseV98Lk7EoSowVVkrvhV2pYhgFgYXdqaZnZizW6BHM1dYKS8GIoKHJ4MJMzDN4hx8cXidAJMzG7yyNRkbkNCfkqUSP2gHyXrV8eNUHX85h4zninC0kukXj+DRGGMMmoJyARmFwGKvxKNCa4B1RiyhoFtXUWiVRYIsnTgxPpjThYRi4dC2Dlzkpl6rNk2FVNXgfeHo+8Pj4iI9gq5reid0XYmS5bKirGuedgBrRcula2rajaUoRhZ3NnfN+/Nqcmvv0txz4v8a5/+oxMQNb397/y/XtxRr3yvlfYzh8bb9vgRYv54rfvKkJ3P57ba+tvd8DLnw3qND3gePQ0nVtqu2t8X4YUdIxh0/JomRe1FrOgixKeYZB8vezuF0ukSNg8oz2R2TktakZg0DnyVv2yRNzjhZkIRg9y9mLYaIEpsc1PrSMhn8Z5flSKGhsFyA6Dl8jykyoal5488SUT3fdnhzF4OqzOYCSf7/s0C9/cqzgumV5/3Rf6b9ymwIszNW65m2N42c5n0vuT8oGKUJwxCgVAIwtWG83/E7/RFGBpyMgJdrWPqIp0LFAqaO00mq6viVeAj46lBKDfb1aUZWW7WrNoqmkPwF+kEmi7zuUiiybBW/e3vL73/2OqrSczkc+ffrM8/OjRGutoaxqlsvVGLhYrreooubj5yeeP37i4+cHDqcz1ljQEgW+nI5Yoxlq0RfQEYIPtClvfBgGYogMQ+RwOPLh42fqpqLrB7rEwLHWEquSqtAsm4rbmw0/vL/j93/4ieWyYbffcTwImwI0wRuGAbrW4Z2ivXh2uz273Z627VhtVlLisCq4u7vjh/dvub1dUJeKqirTgiMlp4qixDsYhjOXc8fhcOR8vuCcY7vd8u7+BmtgsViw2a5TlEWo9pfLhfP5gHcOpaGqSkC0FKKWvEWjDNYMnJXifDiz3+/p+57z6czl3NL3vZRTrBKjRE1Gptaa5VKqWBzPZ86nM23XQtSUTYEt6gQS1Kw3K8qywFjJ6RWDKbBaLajKhjdv7nl+FkbF6XRCG0fbi3FeVwbUAu8t3dAyDJ7j6cjj8yO3my1lXbJeL2kvZ+xloAyGkHRf2rPh0nY8POxEX8JW3G3fIFVPBtquo+s7VusVd3dSKnNwjuEwAIr7+3sx+AErHP+rbbVecIkyh2aF9QyOyqLsiUns0vmesrRUVTMaqfNImprNjW3Xcj6d6Yde3u1mzeZmS7Nao1RBXTcU2mKVYbNac+kcl67DDw6p4qKpasOiKVktKpqqJIaCyhZ4N9CdT7TtiaKwXC5STaIoCmxVorcbiqqkH0RssesHTr7Da7AWbKFw3iUBLk9KRsAPkaAcIXYUQ8QFx+Blzo6xR1uLT5OQj0DwtEPPpe8olKFzqcKD1lglUnQuBkKnRiEqkxyKzEkt0rrVdR2ubfHB0zQLloslVVWxWCxEn6IopP55chhHwMBkNltyPJQ4ivNoJ8m4ypUw1MxBHcu0jUJ4JgHbqYTbVyJjrxkpfwmIzjH3v2TYqPnf3zCUvhXJ+K1MgMiXgMJr557WvbGu3JWjnu9t+s1kxOePv9Gu1zalUiT+a+DKvN1xisznXO6RGXllLEqkfbz/lA89OpXjvUxtSH9cOS6SSz5VLlFRSij6RIcfn984T/jR9slBmLyui85OJ2MyOKHeGy06OAlwckM/lvYLIbMq5kGXSWfpZUQ/VzUIEUyKqKsUVSaxVef3KoLfWTAvvc8oz2XOZpgL7I2OegL2AmGcD4VNman5ZnSoZcxl+v0kMA4TiJABjDmgmN9D1irSJoGLNpeMJAEr0nZrM9gSJKXT+1RlQlI/5qDfSxsu59EDab5knPPrJlX4AXxwxCS4p/XUZhDmgi31lMMfgxRki/J0TQbAXoz1qCS4E2ZAjtYyiduiSIBAfifZ6Z76KYgDG8L8eU1AY7Yt86aVQlmLT/0wVxkD8RFiEGDKpJL1o25JGle5DyijSajY1VxN1CNYF7Mm22vzjJpA29zHZC4QUGPs+y/An9yvwmtTYkSEyNP55/O/VoqopEgkIYq+RvToAF6lFCmtRW/ChPR+9dQXR/2U/AxSVY2UpqCUknUu62shAUCb/K6u6zkeTzzvjlwuLcMg4ER+p1pPWkEZ9M4aDCqXbp3NV99ak6Y545Vn9O+0/S2XeglmfnHuF59/j/P999h3/hy/tf7/Ndv3tG++fb9Qo1d0PtB3Ag6ECIXRDH0S7FNCm7VaS84TE6AATAMShXcBFwPeSdRZJn7G/cZFJBkQKiILnZ1yt0iouuw3qQALfTAZBDFrNEhcPiNQ6kX0YZo4pi0vDNPfk4E2Ovby7ay9r22Z7qXGffN5pnUj50dN1KjpWVwLIc0RtK9vEVTWaSAZcKTjcpunSXn6RAyiDCRkAEIRk8hSElxQ4eq9oki0yYgPPUSwheXuzR2D/0eMgYfmkao6UDctZbWkKJ/xricqRdeL09gPPcl7p6prbrcbNus1TVWyqCuWyyV1VYv6/+MDfdtSVxWr5YqqrunbyxiBqCrJjb6/f8PN9pbVZotznu4i6G03eLrB0fYDl0vL6XgeqXBd11EWlmXTcHez5e3btxTasHs+cDmdad0Fowzr5RpdWJQpeNwfCM/P9H3P/jzQdj0xeJaLms1qybs3t7x7e8dPP7xnsWjo+5bj6cTueEzGosV7g1aO9tJxOFw4HS/sd2eOhzMxBoJzWK242az44Ye3/OEPv+P2dol3Hfv9jsfHJ7Q23Nz0LBcr2rbn+XnHbn+ka3vatiUET9M0vH9zw3rdsF6vAHGu+r6lsAmpTQtlaUu22w3eO47nozihF6kCQBAGxWl/lNKGUXJziYGqtBTWiDNcF1KBJfWyRV2xWi4oqhJtNME5+qETcaHCUFpDuVnBP/6exfKZw/6AUoq27Xh4eODXX3/FGMXt7S3b7Q3GaHa7Z7r+wjC0eBeJQTRcCmtAFcS+p+8jD09HjJZKE3ebBdE7bGEwFgqfIyclXWM5Hp4Yho6nhxN/Kn9ls7qhqRd0g5eo96Ji2dRsN2uWiwV9JxoPxMiirlmuGpRSLLSITs23d+/esB+miEgIQi3MwJC1WjQcVODSnsWQCxFdGEwyzLVzYhymiWRIYIfSirKsR+PVmDIZ8RqjrUR1lIiw1mWJitK8GD1WB6pC0VSGpipoKosxFXVREgbH0LacjockSOkJwbFcLbG6xFrNsq6x2uNMwERwRY+KGluIQdg5GIIn4FNFHzG6Q/Q419MbMWpCFIZa3w/YCC4EojGjo+eDfOdNYPBSQcaqrB+lJIWi6xLFmMSQsxAjRivqusE7z263oz+fqZukHbJasd1uWa3XUoorRnHiZvNuzleeR+J98ONakvOFxfCbCc+pCRCeOylaG4wuRicni7T9pe0l0PzXbpNT+/3HzbeXbXgJJIx/w3j/Xzt2fsx8nZr2z2eaAPiXzopS09r3rba+FklSWovCUwIHriJv8/PNnKXxy9l9yrFSOm4EFfD5Icx2/Mo2ewbee6liZcW5MMaiiQxDR0z59YrsuKX9U+04cTh8SnEiHQt91+GDG4M0YXCSN+0lFcoNw8gG7V0/OiTZMcpg2zAMV3nzGUCWEq42pTxUWFuSK7RMjulM/yFViJCo8WQH5b9fqvoD6PwOCHg3gLGJ1j+xglRibgzDQFQObYXuT4wwDMKu1dfA93wcCxjDteMcPEaVSSdIIskRhUlRZaUUxipsTCUpfZueZcAGjVbi2M/vK/fHOaugGxz9MIylTG3SdokxooMwLxRRbJFUslEbIxoyXUc3eCJQKpmjVUpp8zFKxD0JcbsYRnZIWVVXY3TUUkv3mRlWkz2edCCCpDDk8TkHT2VuLEbfQI4Jo/aMNZoBcG4gRtHRknKIRVrPE6AQp5QjFSNWq6RXIaUXoxLNBSkBrZEUjIiKYRyTo03P3L6fxMizT5B/T4FORvD1ZTQ7+x/zzefxEEXvYJrjpXyoSzolGTSNCcCL6RnGMM3vOt2nd16APpdZPj6xRxQueAkSeCeMEW0EeHJByjmnoF2IitO55fn5WcqoHy90rcZ58T8yaB4Tuyo/JxmLosvwl6Lw4/P6KsDwt61bf2mT5eDb5399XfjrHPKvRfq/do8vAfzvupac4NXvvn3Or9/b197Tb92+n6nQeoyKdL3Hu4FhMNzebiVHSjms1WTlYMl987NFPjMXxKhVCM3JOY8xHq0iQcmCmW95dLKRslUhevAzQRimFyb0NgEQnJcIX0jOsUxCCD4xHjPlfr3cvmYIfblfqj6gfhv6lp/Fa+jW3Mi8vsb1hHV9vm+DCjJJzUVjkgE2ghYTaPPlfWaGwvg2xp+xMkOKKOSynj5I7vTgYhKTUZR1yf3be1Be6N2dp2s9dR0JmxVD19L7AVSBMkv6wSbjxElec11TWivJJNpSWIvSsNosWa4aoV95R9te+PXDB1zfstmu+fHH37FerzmdTiLqF6HrHPvjkQ8fP/Hx8yPH84VLN3C6dLggmKsYfZGmTEyAH97y4/sfuL+/p297/jX+EddKqaZm2dDUNUVdMbiO58Mzu90z58uZ/bFFG6lG8e7NPb/76Qd++uEd97dbmqaScpWHI10/UJY1oBh6R9s7vB/YP+95fHim73rqRcN6s6aqLHVtub3b8OOPb3n3/g2bVY1KoFVZVqzXa7wL9N1A1z6x3x94eHjifD5TFpXQDDGEIFUNlkuL0pmWKQtU10fKsmS5XOCKAm1I6SYVShtO7QPH45nj8cTQDTgXIDlAxmiWqxXLRU1dldRNxaKpRSSwqUfjYrlcU5WiVB2Cx1rDzc12BIcktaVivY0slkt2uwPWWNq2Qym4XM58+vSJEAK3d9ukp3DD6Wy5nFsUkeOl5XI+cukGXIBL6zhfAp1xbFbgg8EFzaUfCDFSVQIONSnX3octz2XJ0+4BNwycDh3/4//7byxXCyBS1gVVbanLgsWioSgKTqcTT09PeOdYNjUx3vH23R3rysLueoSt1ktM1DgfCB66tuN4uCRwJrDZbri/v6GsRJ17GDxt11FUC6qmohoq2vbC4B2lLTFJPyCEyHK5oSxL2rbl+XlPN3jWNzcY23A+dRCFRno6CQW1spa6MDjfEUOPxaPjgAoW7wKGkqAURsF6uYAwcDgchDKt5L1bJ8rQ3qVyVZL/wLopUYtaNOWAstdcUOhBpxxt6J1wFnwqh6dT6eKIVGuI+KRrYBJVVqGNJSqDFM0ErxU+pVNlxpx3U+TUaoNROgFdBdvNBud69vsj0Q2sN++4ubnh/v6eu7s7lNb0gyMEaAo70nFHUMEYVDIQBTyYIqQjnTbNrbk2++gYxjynyrymZyC3zO06gcIvp+VrkHv+9zXw/Ze33IbvMRxeWw/z0XMD6S9GSb7y/fzYL5gNMaJVLrf38jiS0Z8JzLll8er4+XVeXu8lWD++jxSVnp9DzRb9GEVVfYxAxjkLIyS2TU7NDDMcZL62Zsd5ut/8XW7j6ExrPe6f0ytGlX0SGKJT+/L7mLFCYowiVGjUWH5S5lsRVby0Jy6Xizi8RlhZgxvIOjEmUdJBUjohYlPKUa57EUIucxdBCwBXlBU2UbZjzOKNgUBEp6CLIiVlBqnu8dL5eEnf/9JgV6kShhvBR5UcTGWknGF0jphSImxpiT6BPnFiMkzAwbX9NQdNfIhoKxoU0U59KDMX+n5CkfP7yykLE0M32a0qW8npfsOUxit3JQyr7Mi/1DRQKoszqpmIY4pga+kzcZb2m+9tPleNIFBitZhxLp092xS9t4WVtJUMCCUbW4At0XGagIVr+9aaHNln1h5/NVaFzYYEBXQak2Pflz4WozjWotEuaWZS+cEQlcIn9piai+mmQTZPMXrNARv7HZGp4sSLeemVOezlOMvP2nl5n9pIO5VSKB9zARIya0mpzES6ZruRbXE16VWMbD8vaU1SeS8kn0HaIyDjBHRnRo7zjq4beHx85PHxiUvbCcO211LOk0hhTNKukjsLPiSAJKa5NrOdvr1+vO7vfPOQ/+3bF/fw74dzfHHN37Re/h/Y/hqg47tBhf3uRBskv7kqFHUtqLPWEzoOQoV3Q4+KEa0npz9ERLnfkKhognoFDy7pL0QVrhBspbLQvEwmIYkFEpPQjmI8v06gBaQJZUS2zYjwgkzQ8nNtdHwNwZk79vDyYcfZz1/a5roF+dxfNw6vjnwxML+FfmWHPzv9kzE06S1Ml4g5FJP+nyz/lxMomRaYNRYmJkmMQumLCCqqNbjoU/QBitJyc3tL1/V8+OUTyeSS8nLR057aFBmAqixTveJGItlGqPhh8PSXlr7ruH97x2K1wGqDcwOHQ8vnxweOxyM/vHvDer1lu91SPJS4pGtwansO50f+7U9/4l//9Y/sDicBsJRQ3QcnuZRlUVBaw2a94j/84z/yT//0D9ze3BBC4MPlI0PXQgws6gWbzYairAgEjpcTh9OFw6XFu4A2iqYp2W5WrNdLqrLADT273TPHo6bvhUGw3x8kScZYaWvn6TvH09MT++cdZVny9v0b3r9/z93thuWiZLksWCxKykqjVI9zEamAIsbb0Leczyf6fuBy6cYIkrGa9UrSHCIBQkfbnzgeFUUS4ilKEc9qmpqqKvHDwOl8ouu6kUk0DJ7TuWP3vOd0uuCcZ1E3bNZrbtYrttsVq+WCsrQMrkPhqOuSm9tbtDFj1MsYeQ7BO6paAJH1ei01k50T6qqFt2/vuLnZ0vc9Hz9+pq4r7u5uOZ2kXafTkc1mzXa7pVk0HI8H9nsBPc7HM6eLI6oCHyzB10mUrKbtNU/PF477MxHNarnAedGZWC1qrC2pTEFZlMKgIXK+dPgYWK+X6XlEFsuGxVJKibZtK5HvtuVUFlhr+fHHt6zX6y9GqdbCZjCmYOgiu3AEdRZditMJrQ2bzZrVumGz2XA+n2i7Htu1qV51pHMD3dBTNwvquhnfuVKaqqoZej8CK0NQRE48Ph7o+0BTLxn6yPl8oS4L6toK08gFCguFipgo5X+jlxJlVmvqsoDlkqHrEojhJedSy/vszh2+E0C5rEs26xXVomLwA13X09mINSVF5xkG6LvAED1GG7wSiCwmozSK/JSUhgxRRM0Q0EAZgy5EtMwjzAUXBODSelanPs90iW5a1zXLRUNVlTwcduz3e243a3788Uf+8Id/4M3bt5SlHdNbrI3UKYc5G6ejcvksuuhDmBTJR9osVwZd/gGm6jmmGM+Ra3/LNb69DnzNEPlWlOLasf7L+8+v+yXgnWPH6ov95s7gV074ulH+yjXy79FJTxo++XoSWIpjiTPpsBk4JxVIeB2U/xoIMr6P+CXormZt/9r6PVKtxzZn24FZEGIC9vOSG6OUQJ2e4RTJn/qcGW0kHwIq+MkZJAscZ7BDgcnlosOkIUBMa7awpEQPSdP3bWL6SR8N3omGVgIAylJjjIJ5uclZGsfY5pDBPNExqKtaQAWbBE1HQCFZGqPvNGOOanX1b5ic4NdAohF8sZoQDVElnSsyvTygTSRqJlq7ERFBcZSLUah7DmJc97/pc2HEisCgnkXtc+nI7FDO2Rxl0mAx6kU5zhDHzjFGSqN0Xq2kVC5RovPZMQyz+W1ijsj58pqvtaFuCqwxuPSs5oyb+fObt1n6cEzVGs3VO4gxYosigWep7+furNWoVyDdNlVeiPoKkJnKmae+MAiQnKt6xSgAc4ii9eOdQzGlV+djUVOqiND1E8Ch9Dj/y/cJyJBBjdbTfaoru/7FXJCCZmLqTqhffGVeCCHgZ2N9AhUSSKRkjdDeJ60TGUcxTGVJJXgmwI0xwrwIGXGSk45jI/g8/hJwpCY7P5f+dK4f9ZLG/hYi7aXj6WnHn//8Mx8/PYzl4X2aJyCKPsYMDM+gk1Q1YdZXpz70sk997d+/eZ34d96+dv25b/j3us73gv5/r+v9tce/9vdf2r4bVPi3P/6K7XfYQvHDu3uqqqEoKqpKAAJJGpaJQLp2+m8E7ySi7LUMMmsLiDpRaiT3aqyPzPXElynpzDpARuAykBAjI30KpVHeo5RJKuaGpDU0AgR5Yb02bK7TC6bt9QGg1GQMyOcZ2QbIk+bXt9de+suOl4GV6yjWl+f98rNsrMwFZFI+VJxSIeL8BgTunI4eQYM0SY5RFvlc7l++M0ZKOulUFaD3QgcOKoKGsrQsl4uUZ6457k+cD0fOymNaRYiiClwUlsWyoSpLmroBH9g9P3M+HlgtFnjv+fF37+n7jp8/f+Lh8wOXywWXVJGb5YoQFefzhUsqFRkjnM8tl0vLL7985NPnBwKKqlkSYqR3Hh9EMXm7XrFZrdhsVrx/94bteo0bOj788oF//dc/8unDR2JQLJol1ogq/PF85nm353i6EIKiqBu2N1s26yW3GxGve3r8xP7pE8ZobjYbtNaczxd2+yOXrgNlCDEy9D2uFzGk1WbFm/s3/OEPv+eH9+/46ce3rFYlip72smcYLvjgscUCo0t2uwc+/PqB/f6ItZbNZsPt7Q23t7ejAdKksojGaIbugDFB6P5GDJ7SWlH8Nmo0gJ1zHA4HMTSV5Xg80fWOoBK1zg/EKNoMP/74A3WV8lhxXPoWCo0tDXVdYooiUWunRcpaS1lVLBYNWkseaNt1qK7F2JrFsiFGxccPZ56fn2i7M4tlzZs3b+iHHuc6uq6jqgqqqkSpNUPrKcuSwsg9YRb4oAlxAAXDoHl8OFFqjyKwqJcUhU4gyYXuorErw3q1pkwCioMbOF+OgOR9dv2ZojCitN0ssLaUaFEq1SYGC7jBvTpmQ3RoLeBaYUUB+3Lp6LuBvndcLhc+f3pAqXsWy5oIdEPPpW1BwfF8Zn86EnxgvRZDzxYVLhw4nS8YW6CMpawbun7g+WnP4diy25+pqiXL5ZZFtSD6QJHKoxolDIzloqSpC9zgKIylLA2XY8fgoKkrzKLGDWsuXcfgHVqbRJeF7tRCCBhrqK1hWRcslxVD0Jy0p7CKsiyoqkh7CVyUR2FxWjMomTfy/KSUiLGGVA5SDHCVjK6Coqjw4SwaCiGgvBOF+aCJPggt1kiZSaM0VmnqsqKuai7nC217oa4r/uk//BP//b//d3766cekFXHhfLlAGhcj1XgGKGgtNNs8/9rCXjki+XOlVAIT3AvKsEQthZ775ab0659fzfIzA/ZvMVZeAwh+03GvHPFaO75oX4xX6/n898tzXEX9Ropw1gWYq/W/di195fx8rU2vgia5TeHaoZyuNVVByFcTmrNPq6//0i69AlPCaDNIv2ZkOcyfxzxCb4whjI6POKOZBp5Pn9uhk9PlE+iQnRbZ3+ODA8VV5YC2vSRnVOGdo++7JABrKMpiTA+IcdJ1mUdk5+k7MUo6bFEIMJtLNs6fvUalfP8XIqJao2LO674WJs3jaw7QXdlG2TmfgQ/yuqKUtlVCIc/7RqVQRlOoNE/MUh7y+74qpZ5TJEIU0HOWLpHfEYiwY67SkJ/NWE0i6ULN9QauxF1nP/OuA9Nzn8QFZ/cZp3OEpLPQdT0uxNHGye2w1o4VJOb3mI/LYyKEMJbSzf8eddSY2BMqOfZxlhqbBRuzHSqVJGR+z3oXAsw4dBB2RAZmgh/wg1Q7kFSBKAKgSiewI/cNnRGp9L6y3sZsfhntZyXpHjpe942x313PO1libGI/zezhcC1QG2PEzTVN8ndKdBMEPHGEIEwTo2VuGVI1pNyXc1vnfSHme+Qa6NKJuWFyv0zNnFLvXFpP5f2LKKqUFf/w4QN//NOf+PjpE0SD87mkcHpeGZ0kidYmNlSuADcfH/Ox+5pfc73P5Id9j6P9VznJKgME33FIBvX+iu113+xb3307/eGb96y+TNmfH/fVc379jF+083ttiu8GFf7n//hf6O6J1XrBoqp59w7KJKhmLAz9ib5v0dqiCkVwLvuoQrNzIrpVOEddSb6v0YKoST9OqrkAif2gdBblUahoxk6So91KSS3aEEEh6rNWG1AeTaJDMU0M00NKKOHoJCuy9sH0QCenWyV0NA8GprNcAQvXZlacfTEBLOMWI2P+pZpACSELRBjLXUq7ZA00/KUtvrD05niy5M7lSX8SkZz3tGxMzaMB498Zkk6/FYI6RwMqqJQ7KZTkkBgNzsHgAotmwU+/+5Gbm1ueHnf8+uc/40JP1VacL2eGVP1huVhQVzV1UdK3HcPQ0bUXFnVFVRT86ec/Mwwdnz59Yrfb0dQ1b+7f8P7dOxZ1w/Fw4OP5nKoRDFJ7OURQht5LXjZRUjVc8AQ3QAiUZcFmteDuZsNiWaPwHI47nnc7/uf/+F/8/Odf6S4dTbOgHTqGICBaP/QSsfUBpaUaxc264c39hu1mTfSBoeuw1rJoGoqqTiCYCNAp5+h7l/K/JXVnu1nxh9//nn/4/e94e3/PYlGxWpZUhcG7lIdZWEJQPD8f+PXDv/HxwwMfPnygbVvubm8py5rbW6FyF4XhfD7jXE9dlpRlgd0uJOfUZINMIlPtcOHh4UGMi16UpA+7A10/AIbnk1TG2CzX3Kw2DP3AzWbDTz++5/3bN8QwcD4d6LsePwzUVUNTFhit0Drig0tlaD0xOIgOgqa/XGhbJH0pLd6mKInR45ynHy5EHE1TUpYVd3dv2O/3fP78md1ORCJXiwZljFyzWbFeDdgSUCWXHny4oLSi7xyPj880leJ2u6BZrDAm0l5OHC8HLucTg+uoyhVKSWS8LEqcK7m0HYfdhbY/cbOV8o5VYq607YXz6cjldEo5nvD09MS2+tJB7DtHoCU4gzXV6NjFGClLy26343g64IPjp5/ey7wapczo0PccD8LEACX5us6PY/fctRRdQ1U31Ks17fOBp+c9Dw9P9F1gsdJoW6KRcrBKOfzQE2PHsqnZrBcsFw1//vPPUrGH5Jw4l5wRxWq1RFvL6XJOwr2VVPCwFlVEqqKgKARw1hoKralKizGRKhrKEqz2aNVhDTgUPTA4MT5jMm7QUpFDK49zAmYaBYVWlNbQDxMrgJAcrcR4E7q29O9sjBbWYLTifDlRFYYffnjP//v/8//iv/7X/0pVlex2T+z2e1zwrDc3NMvFWMbNGClhZowZAYW8ZYfh5aaUYhj6SQxOTVFnk+YiUlvnTvJrDr4A6C+c3xdOeY6ka8QYnJtI01qYjNLZnI9KukPZOb8Cm6drvnT+X7rsV4aOuv5szhdkNHwk4nt1ztfucVyT5pHW2b3H6zEWR2BdvWjhdJ35+b94d+OaF6+ebb7nfEwc7YRML/fJJsiijFM7yUY7L2nSeZeXjIrJIcrvjJiiyOmgkKpg6NRnYnIcdHL8hn4gIikKgURjHkQvwViDVRDdQNeeac9n8bs0Ijrb9RijaKolq0XN5ezw0Y1pRZlaDlz176nSgUlq/Klvw5gWq8mBnVeAKbSQU5WkOU3OXnJk4hR4unZMUijrBXiRn/1I7U/PZvwuXQcUKgbQlhh9UoUVtqsx4gRbUySBPCkRKWMspGi4tNGFILo3qYqGmV1bKZXU+uNYYWSywRRVEkO0KUrssg6HAhuDaAbEKQUiRmH/uWGQtFNtqeoFxrnkkJKcySm9Ya6J4WcCj0VRyDNL58opKleih5DmLfBmAqzkOUkOfhhBD2EPmBgJOqKUl/U9tV9rg4qpKlQAlXQ9isLi8Pghip3lPdGkd61BJbFoEW0X5jFRoWIWSlVYZSRzQU0M4Tx2xZ+IRB+RtAMztncOFMvMle3dWaAzAXow9cOQnPbR2SbPtUmgPkacH3BDwFqDsQajIsF1uKFDxM795D0EhZSUtSMDLiQx+/ystZbUGdFOUCg/gR1KiR5FHDIYMJCTybuuY/e84+Hhif3+SFktiMGSS9hKZwaf7jlENaa1hDBjX/1Gn/PL+TW+8vfL+fe3nfu3XPu17XUw5Puc6L9le7n+fG37OvAyAdCvPavIlzpJeSmKfB10eK19v3X7blDh119/gcszRWGwytA0DcvlCgU0jZRzqaoFMYrT4JQVQyU64tATVELNgochYm1FoRQlViYJVaBtmVA9cSy0JpUnElQ7qjDWPs6gdFRaBkQ0I1JrinKkESlAxS9zWSPXlH64HqhXL20WjxhLxKRcq4Q3yEI4fynka6VOQZEMyCDILSHRveRvoXbp7NWTVVhDzIamoK8Z4ADI4jExTp9Jr4mgvKSgXLVm3tHCrC9Gadt4b6S/9ejsXN+cmh+ZIkgJQQ2KRV1OlMwQCXjKouLHnzYAfP70GWMUzg9Sys056qGXfPamxiD5dG7osETe3t9xd3tLjJ6f//yRh6cHtDLc3d6yXqx4e3vP7374HcF7fv7wCw+PD0ikJC3QZcHJBXpTYOoVvh84Ho/gvUTvVw0xeCqt2K5qysJwOe953u/YnS50RMrVkot3HIYLpj2ycCspM2VF76PvWyASTGBRLlmWjso4iqpi9e4Nm+0dZdlwOBx53h/QZc/m9paivdD3LTEsiAFWzYL3797wj7//Az++f4s1cDmfeP70K8PQY6xhtV6h1ZKPnz7yr3/8mX/78wc+f3ogBs9isSBEQ9cP7Pd7ytLy9s0dN5sF7UXGlgqR1eouRQsiqMAQeg6Hlt1xxx//+GfOhzPRg9U1rvO0l4EQFV57yqagtAWb1ZLtdsWyadAqMnQn+d1faE9Htqs17969pakqfOw57luOhyNKCQ09DIKAX4aeo9+D1hRVJSyDsqSsCrpOUgqGoePt2zvevrmTKJa24Bf0lxVD27F/2jOcHav1GkzJ3f0binLB4/OB46kVAKvKiz6cTme8M9zdbvEYuvOREDzrVY1WhhB6TsdPiE0TGZwnejEY/RAwZkl0FU9PJ374USi02mre//QOazSHw47L6UDnzjw8fEk5HXrN8+FAU3s2my1t23E6HxlcR1kVFKXl6emJjx8/YU3Bar2iWSzRuuDcduhQUBcNbdty3B2xytIPA23XcukHyuUKa5Yc245PxxOH1tGrAmcdl2EgnHZYFJv1ivs3W1R0PD3+SqSjKNZUtZy/Ow303Z5IwBSWrm/xRKw21MsKj4iI+aGjtIbFosRrAUyH0NMPJXWIAiIbEew0xtA0ikXjaRaB09GlVApFqKDvI51zIgZlLUprhqKgu3RSVSQqGqWoQuDiHCUwaEVViAhYCFAVhYATPlJWBU1TUzcltlAUJrIsLW9/95b/9t//O//8z/+JqCO/Pnxkt98DsFlvWK42aFOA0jInJYHMIIS4NBVeO615MZ4rnrf9VOe9LMvEfkgpgTGJyWk70rK/dJ7Hs18D069ZE7OywSq1Zw6DT2taWhtRoCKOXNd8ApnHCPB4b7Poyiuti1dr5lWzrw0nlVoyetNflnmeR2mTZD0aidiN+83tWj2B54GUupDuM5dxm/+8ZB+M95BsBVJUcA4eZVFVP4tIqvG7lF+fGEhGCYDvx/x1hQtubHsuARfzTYzPenoO4ngpiJ6+Twr4xlCUorPinLAhVDToEIiIxoFkR0nFgTDS5YWlMHQ93jmauqRJYnxdP+DaHtf34ojESHc+015OUtlmURNcT386C0sNEdi2tiJ6x6UVJ1TKRiZ7TitMWVI0NRhDSI6VUiKAOS+BJyCD3L3SFozCJ6V5EnAjZo2wJYOT92OKif3gQ8B7CRAoLc6VgrFMokTJ3WTRpeOsMVKRIso8jwKNAWWJWpxqoy21KYR1EAFlIHqsEvE9bRQaj3OBgKRwYZJdZBRWJ3vISRDG2JiEXcFkhm6IDN5RRI/RBcqaqVvEmDKALb4PCZiU8okxBKIecJEELCt0UVIWMscoBaoXkWZhFVqUkqo9uZqXAAoGodAHqqpkcB6GVLFicEn3QhgkuSKbRmG1wUfILAalNSaVKM8RbSRpjeiRKkNaE4tCbNroib7HhUBIefzGGogGb1Np4qjwMeBCQEeLVgoXIXhF4XVK+9CISKYAbPImEpNI56ofScgzDOJTFAajDVJCPY8/ARnkWGGQjmM1abrkuf0loJsI0Vf6FRGpZCHPtpc+6hXBQRc8fhgYXC/tglRyWWN1AabG2ELmEedxcRhB4zkrLqS50AcBDEP2nXTAK88QBnLaWHCRvutpu0GqLjlFFwcBmqywLLVVFKWML5Qlp4uraASICSKK/NLx/C3O8YtPZ3+/tqJ8DYj4rdvcP/oLe34BKn+lSV/b/++4/XZWRgJW557cC5B17hZe+7R//+27QYXz6UjpBxSRx8cn/tf/+leUgvv7LW/e3nB7m2rPY/A+IXfJWFBaU5gSGyYxK6UnqpLWBdoUmCLnl04GhzybmCKqejK2dHbqDUEh7nKiCYmhp0ZUJqNQamQlTNSR+fvLE6PWs5dxdbwa0Z7MZHhptL3saiMIkBz/8XIxR1Ky/kHGNnVaQFNb5xOXkolBfdW4nKCMjC28vMfcyglaScepmQDUjNExGZFTbeJ5NC3GXFljMqazCI04BaBqlVSj7RVK3nUtXd9RlIXkuinou5Zz11EVBWVVcn9/L1HS4GnPLcPgeP/DT7x/+5ZVs6RvRZPh04ePLJdLbrZbnBt4eHxEG6lFb+qGj//2Z06XjvPlQuiFklgWhkVdcbtZc3Oz5d3be1CB43FPUZYslkvOLhCPmrqpJRXgeODcXbh0Lb0b2D3vOB52DH1HU1XUhcUaqArDZrVksdhQN2uMLem7gcPxzOFwlBKKSrQkVssFq9WSN3dvWDUL7u9ueHN7Q2k1j58/8uHXX9nvdlLRomlo24Hz5cIvv3zk18+PdH3g5vaepmnYrBYUhaXrev7t3/6Vp6fPnA7vWK8X1FXJclknEEBxOZ25dGe0AVNKiaHTqWW/P/D0+IwKhvubdywWaxQDl8tZaN4x4vuBvm1xTYEvDVFFiYS3LV3bslw03KTqHVHB7vmJ86VFpbzxy+AoywprLMMgVFsXAnUIFGVJXVc4J5Tcoe8oCs1iUWNNITl9UWo1F0XBomk4HU90Xc+QDCBblCyWDZdOmCRVkKjG6Xjh0l7w3rNZ3RCB/e7I0B+42y64u91iTMFuJyKXp9ORvnd4L2NAUr4aQOGHyOnc8sc//Yn9YccwtFK9oixYr1cE12OM5nQ6fTHj9t3A0Ae0Eq2BEALOOc7nE+v1luVySd/39F3Pp0+fAUVdLVFGY7WIl+qo0VFxPp5wg6iea20okz7C0+7I/njicGrZnVpc11PYAm0NMcIQHPWioqoK0VIoKsqCMfe5rhq69oBrHUVpKOsSbW0SWPWs6pKmrgje49xAVZQsmoo2DAI0hEjbd5hTom7HKIrcWmNtKjVKgdGeyznih0BAY03EOgkURi3Goo6KaDU6GKpCUxrQYcAQKIyi0ApLciZ9irHEgE4CwiiJJtZVyc12zer9Hb///U/87nc/imbKp48cj0eiUqy3G6rFkqKuxhSFsbRcXpZn0ZfXUh5e5lPnSGCmEl/vP4kGv2SJXc3yr/nrV+vltApcr0vpeF6sUHl9HO/qGka/cpzTf16L6s+v/Wq754tRupG51sD1vXz9PFMzrq8/ATvTWjkd74nRfHH+v2wUTtHlKY8/JPr2xLLI9xeJoCM6CJNmynHOUeJJWf6apZDAjRdMi5f3EWPW3FCT05JRqVQxYXxASkRK/YzG7oaBYXAyP6oEenkJaLihxw09RinCMNB1F9rLmcJoCmPoLmdOpzO7xyPGWIqqTky2RK1PuiaEgFWaslIUZUXZ1NiyQithATA+sgQmZVsuKtE6yIZw+olzsEUjkWggmhyoCV+MlxxAfUkhl+a9riegUKBNOp9O/XN8tKK3ZMUJ7rouab4kKn5691IOURNEBIxLe0EphTWlBIfSXJCrEqikDRMTFd/jISi6YQCtx3KOgMyZUXQCYu4Xue3GCODpPMYWs1QYNVb0KMSoQytFUZYiWJnscqvVOC9FAOfIgn9FUYxljnOQKFf6uGInpOcf4qwfkgG83F41tivGyNC1OKWS4KBLzrqAXypFtnRaK7wYmVLNIoEZAsIapObHlG44pmHMypW+nDNyacYxrWUsiflF90gpOtkfkN865VO/NldnH2LUHFGT7ohOAcTsgQTvJCWTSagSJfepfMD7gNYC9GYmRL4GiV0i80KQQO4gbEKIUCh0JGkjaPDCjtzvL8Ls7BxaWYqiErFtk8suK8HMlIAw0aoErArIJxoRUzrVv+/2287/9fSBfI5vOdJfu8bXj/lrAIVvHfOSnfe1NJLf8v3VdeaXTI/ha2zKv8f23aCCdz0hDPTB8fHjB87nA4f9M7e3a3786R1/+P2PvHt3T7OoZZr1CRSYoSVGZ5qRGZFWU8iPTP5qdDrzZCRUs3n+XqqjGpPgo9KEJOyVhSFle33QQ0Z/1Vcnkq9tI9AxM67mgIPsk68x/Xsy/BIzYjTg8iQxg5NyWgZf6+6vNzjOFutsGs7L4ORDFSZbjOSrxBGWi+PcO/WzubEjC/BVdEel9JM5qKAEtsg580VRyGIcRR15tVrBDwrvJML76dMnzscTxIAbGkl76FpCjNy9fUdZFpxPZ56eH3n3/gd+/OlH7m7uOJ9OuMGBCihtKKpKIvEp4lfVNaawnNsznz9/5nw60nUdOHE8F03DzXbLu7dvuL29YbVsaPuWZrGkbhqCNkJb6zray4UYPatFw3q9prCKrm3puwsEx7KpeP/uPX/4w4/c39Tc3a/Yru/Q2tK2A4+Pn3h+PnA8nuhdj9QOHuhdx5v7W3734w+8f/eepipZLRrqoqRrLxyPB47Ho0TPlKIfPLvDM49Pzzw97Ricp6kX1HVFVUnJqKHv2e2eCL4H5Xl6ssTo0Ns1zaLEh0DfHzifLhyOe3z0lHUJSlGVNbc398SgiQ5W6xV1uSBwpveasi7QNpVzxXO+nJEa5xCD43Q54YaezWZJVVcoJQJg3all6DtKW+B8T991LJslzXIp9PmyokAAhaIQ8Klrz7jugh96lBIDqCqtAIlB0TQLbm5uuLu74dPnB375+VeePz9ibMliucIYk56JIVw8wyBpJsMwYKzUrn5+fiYGR2UjZX3LanMjxuPgWXQ9gwu4cMZHof2XdUXTLFJu4pnD/kDbHSgKS11Z3r65x5pt0rXYCtWxvXxRUjLGQFnKfeYo2jAMnE4nqir1saLgeDjR9z273Q5rLcv1hhgkRz/EgC0szjuOxxPKFlR1g0FJ2c/Q0Q8Ook6lqTTGFmgt0UijLSFA2zlUjJRVQ1lo2t5zOj3RXUSgsqkq6qakaUqssSi8VH6IgeWiRgNdP6CjZ1GX4EtCcIQoffxyiWLMak30WancoKOmKqRkowqGQTsBFQpPGYI4LFHydnVUUBi8VjR1xaIuMAYMgdIqfGkpC0uI4FSq5x0UZVVS12I011XFernk9vaW372/5/7+Dq01Hz9+ZH85UZYld2/uRYS1qEbRPGMNVVkSDeNn4+w4owbPadfZuPTeY5PRPs9NlqlTJQOVhB/Hq2Nfn/vn8/R0vXE6/o2m3vweQgxEFRORbnLPX6OF5kjZeJ+vnHMejU+LzvUanB3i2TZ/di/bN103jEDI/POYnKb5sVfr/igMx9V7evn75TljnHLXsz0xF8iTz/ji2NEJmP3kc83bN494CvtKv2jLdL052J8dPGEChvQsU+Q/tWkYelkbkfEztD3eS/RW2AiKzg3E4Dmdz7SXC1VZ4J3jdDwyDB1Ns0bFwO7pkafHZ7rOs1pvqYzcYz8Ie430akiBorKsWS5WVLVozYCI5IUQmKwfsaRy39UkNmZ6P8pP/U6E+LhyDEWkjqvnOL5qpnGZ7cnXnn/+Owvj5WfrQhCGRxLQy4BgfpZRSx67VYoYHC645PQBSspXDl0n76vQmDzGeR0sy+2aV2Lo+35s52QTT303g9D5u7lmw1W0UkVMYbFJE2OuSZFp0EpLGjFRUkKHtGbkeXpeQvIl4ye3J5cqnV/7pX8z19wY/CBTQ0KBXo5/pdSYdpbt/nGsKCXl622JSZU0JFA5lRD1bjZ/zuasfK0RcFLXgJOwJ+KVpo1SioBOwLS5AoCnMTx9JqwAabPKsFPMQJJUvyNGtDIiIq0Rgckg6Y0xVcMTv+fLvpPXDaVTGm+yHcZqRyqCz2C1BqTs6G5/5OefP/Hhwyd2uwPO+fT9BJ4aoyXFRPlpnk8VHzKAMaU6fdGVv2v7S87z37rNX/vL685/X29fzun/O7bvBRb+ntf9e23fDSo452DoCM5zOh44Hp45HXYsljW//PInfv7zO37/+x/5/U8/sdqssKXU/dZGDEk06LJASjwqARasTQJAGXGTwZhL7SitUCELz7g0gMM4SIGUNzXlyOVJ+WrReK0TqVy6JRs/TPu88pynFxyzyoEsgDPGw2ToXRsBkh8lx4ohlsGF67xA+a1Hx31cYMd2K0H1ibPzXZ97HBQJOLne5kZL3mkCcOZ5Y7MH9eJfXy4o89rcY2THhER5tuM76PsBEBrwer3ihx9/xNqCZrHkw4dfhWanFN3lwvPTI33fs7m5ZbVackiVEjbbDevtDedLxy+//IobHD/98J73797S9wOfPn1kfzikEkOaj58/8uunBz5/+kTb9gx9D97RVDWb9YZ379/zw7u31FXFpTsRQmSzucGFwH5/4LjfsXt65HA4cHt7x+9+9ztuNhvatuNz+xnvBpZNw9t37/iP//E/8h/+8Q+s1yXNokR5w8PDE7/88olffvnA8/OeqirRWlHVhSC+3mOVZlFVNKVBhYHDrmXvk6o+cHt3S1nVOBc4HI8cTyfObYspSjb1EucCp+OJ56dHgh8kIltbfve7H7m9u2FRi2NlCsPgHIfDnr5tGbqeru9SLXFFWTc0izX3bwyr9R3eSV7p0A/oIrLc1NjCslouqOoCN3RcLmculxNlabjZrGjqEmJkuVjQu4HPD5+5tGcG71K0OuV/Do6OFm0sdbOgWtSSr14WFFVJ8A4VA1aBUTC4nq6VflSVNdpomqZEaUtUkep0QFkIiMCT23upSOCEehiCRORC9BRW0reM1pxOR6HMLizH45nHYie1sZVhs7khRilF5lN+bV0vqOuaYfAMruV8uTB4UCpwUBKPqaqS5aKmqhqqsuB2u4U//sv1SDSG0paEELhcpN8VRcFqtRojKTc3IrS53+95fHziw4dfuR06qqpG2E2exCAVwUSlsT4yhMC5HURLRFupZFFFDANExTA4rNHUVU3bDTg3YI2iKg3oguOpZf/0iHJRIvubGzbbNUVpUrngnu4SOB32bG9u2K6X7PYHovcUtYAPETc+M+8HtFNgrUySQaJNQSlAxBh1relVLxRODCVSqdRHqfE+GJ/opZHVombRFFgTKaxiURaYCEVZSq6zkXevAVtarDWUhWa1bLi72XJ/d8t2u6Ufeg4fj1zaHttUqaTkG8q6wvvJgDVWHAXU5LznuS7/jOJYMycSGB2Sl6rwksebAYKZ+N4ECX8xE8eUZqZGIzwZrjOAQWVHnpcG1UtjKf97WkuYHSsf5ShfKuUWXx6rrg6fHP7s1Kd88LyuvNh3eo5T+6/2ma9lSLlGqeT0JeCg1JcO4/z8KUCMyjFTNbvY1TqZDPe0LhJFIDKzA7KzpLKKW17PoyjJS/pNEjTzflxlp5J28iNMg7mjNJVKHFuSnkFW8r8S03NOxlEk2UTzc6Wy3kHSf/qupWt7FJqqrrCFxTtH27X0fcduvxMneLUYhQeN1hglqXePjw/sdnsWi43M0VZKSDrnQUnKgzUGY0vqxYLVcs1iucIWJQot1s4M6PlasCe/S5INpsjK/i8cVCVpAyGkMRCSKOZrdsjsOvnZfXnNKeKexeicc0Tnrz5XSlFV1WTXuQGfslh9QJgqSPCsMJKO1rmLCCQq0fgCRIshv0OYnOLkSMcoFRyykGIWLzRpDpk7dhksmYtEOudm5SGTiHlhR4FFqaAmcy/IsPc+pZb4SN8JW8Jn/QWtxI6PJGp9AlEFeRwZaPPotRKkSDYv/ToDq845uk6ecX7Hc2AhVzXI70zewWS7Zqe6KIWZJ0MrA3WeEGZzQXoG2fGPMUllKIREMIo2yqgX7afsV0xzkkqpV1qZNB1KOvZkdweIWtK9g8wPSkXQWeBczfpZSPO2BFKt0QTlJCAWowAYyT+IJE0LaQEgfUTpDNQJYDr2BcN071HYI30/sHs+8PHDZ37++Rc+fXzkeOjoOkcMkkqTq3xcjZ+k3xFGsGgaH1+Jbf6m7SXw9arvLEN79s/X/bJvbSOO9Aq4oObz/xfX/j+AKvB9QMKXz/D72/z3BBTgrwAVQoj4IauUBgYiD58f2D1rHh8+8+uvv/Lxw0dO+xO//8MfePPunsJITjtay+BQEjELIRIMaTY3oKQMpHcexQx11XmRDVcUNln4ElKPpyzldr61YM0npDxApnq5k2OfFVWvDbP88rJhF0gcodQ79TiZzq4owALTBDcBCTOkfLzOy/YmFVs1VxTPgMUMiSaO7Z8DH5OhNC0eExCQ73HanVmZyJed7eq0XHfkSBZlzOivgEZaX08WebGUSh9yX1WzYHt3B0pTVkUSBdzztHvGhUhRlfTe8/npmePhIEKL2nA4nPj44RO//vwzy3rB27fvGFxgt9/z+eGB0/lMURbsDiLk9+Hhkcu5Zxg80TkUkaYqub3ZSl36+3vKoqD/1HPYn+gGx+Fw5NPDZ552z5xPJ+qi5J//83/mn//5n+n7nv/5P/8np+OR8/HAjz/+yP/9z/8X//Qf/onVaoEyYjDsnnf86c+/8sc//pnPnx5o21acWaPZqiU3N2vWqzfc30uqw/mwo+872vOFCKxWS25vbrBliXOBzw8PnNuOth/wgCkKrC1p2zOPD4+07Zm6Lnj//p7/8l/+E//xP/wDi2WFURGQHM4QPEN3YRguDEOP1lLNYrna0A2R5+c9+91JDBQFbdcydC1lYdhs14QA2+2GxaKi7y5oEwlukBKa2w2rpVTGEMOhY/e4Y3/YUVjDzXZLNAaLplmtMdqIwnLIRjlYbURUzHuMkjx5Vw4QpayUVZGqtFRNQ1lWdE6YKlVjefP+jqIq+PDLZx4enjieLhhbYoqKui5Tf4243lGVJauUYnA6HTidzvz6q+N8vrDd3rDZbARMCAFbFKzWzWwcRiIDSgtaX9eViGGeThwOB/a7JdZoysWSGKFpFnyxxUjbtmNpzKaR0pE3NzdJtFOcie12izGG4/HI4bCnOBqqSioyFIWlT2KkISqMMgxelMm983TdwBA6oq7Q2qJ1EKZOCDRNDUrjvSi/EyXPOiYRUx8NhfJ41xOjZ9HULFc1p9MJ/9QTfE/bdpSFpd7eUBgSCOaoqgJjljgfGIaerpPqPyClFInJsUuOe2kLyloqZ/R9L2ovxogIb4C+KBi8o7OtjItlTbMogEhTWVaLirIwWFPgnKdLjmBVVslYjdSF5Xa75v52y3rZcD6dOJ1P9N5RL5asVquRHZKduLIsqapKKL9+kLXJWil/xhRZnM+XI+2VSUl+HgWd5u5p8s1gct6U4kqJfD5RT1GyOXgwc6Zm//5a1P+1847O8WxTCFKenearJWMGgM/Xz7xGTOvRBDLIuilnVmOt8wxM5OOzU09aPxm/j6mcz1wNSJ7XlBP9clMzp/TKkLxa/l57TmLGh1QecbQP0pqbn/N4j+n+YhDHxiWKuNY5xVOPTuRYCm60ReZAQpz1EfluDioopUanUSokKJTK7MZICI45OOS9k6pCzo36AiBpQl3fcz6dOV8ueDdgL+JUGQ2FtYTgRXj2eCQGL6WHjUpK8hEffXJICupmQVHV1IslzXJDVS/EgfOOMBe5u7q/L6PeuX3yPnXiOFzbOEm1QBxsr0aQJuuD5DSR/KwzWPMyDWJiL6jX26T1FZADjOCg957O+yQEPZUEzMdWVcWQNG6IkaZqRuARf/0cXrZvcpCnMqAhBEjARr7+y2c5VpdI3+WKAtYqrm3H5EjOGBTB5zaYNN9J5Qqt9TgP5jZlgCUH4NTIMNZjRov0+xxEk32sKcfjhqEb78/aie01AjpJf22ezvGSxZNBhDgF1ZM9KkyDkJxqQg78zdlMjOkk+bs8FU3Wf9oSgCIaHwkcTGnKUwqxpOnlcW1SikvQCSwQ+ESqr0RPwKc10YypGDGGBCrA4CbQOAf+8jMyRq41zR0qARQRnaqyTeCY53xq+fz5kc+fH9k9HzidWtp2wDmICTQ3OgvlT/OcMWa0Q/Kzy/Ph35OlcAUqT693vkj+1RhGBhSuXZrrOfeLY/hSgPjfa3uNoZP//ZfAgpf7zs/zW6/7Whv+2u27QQWJkOccNRF6cU7Q6q7vOR7PnI8XfB84nTqOhyM3t1vu729ZrlcUlcV7kOiFwjnP4DzGe6xJtZcTUyFEh/MTHSfnVs0H1mQAJRQ7LazZoMn9ZkK+1dhZcjTlNaKovKCvPIKMQACZMiTyLLPvc5vS7/lrGmGEjIyqaVER2yQ55kbSQ1QCXF4arS9axXyQ5KhH3jKIMIIq+b8zFDYqJaKOOpe5mkWiyNGPXH2DBEDIZJcdtXkbs0EgpZckOqq1KMTLZJdomGVBvVxQFAXNcsHhsOdX8wvH84mqqgDoLy2PT89cLhdsYel6x8PTgT/96WcOux32TcH+cBS6p3P03gn90HnO7ZnD8Ug3SHUGozXlohFmwb0wIIyWTLfeOwYfOF4uHD+feHp6Yr/fobTi/dt3/PTjT/zf/9c/8/bNGz58+JW+vYAfuNmu+cc//I7f/fieujQcD3vO7YX98SgT+afP7J53DFmNOXiaZc39zQ0//e4d797csVw2WKPoLkdce8H1LXXTsFkuWG7WxBj5/PlXPj8+cby0mLKkjHA+d3T9BdcPGK1ZrZb87sf3/Jd//k/8l//8T2y3K7QGqcs8EL1PDmSgbkrKwqC0pVls0KZmf9jz6fNOxOqSkWx0ZLmoWN0sWC6XuFaqNlzODudFHXy93LBaL7CFIQCny5m2FXGo/fHIaX+kLAx1WdHUDXVZsqgXEjFL5WRJxgqItoYLgYiUfLQaqRxgC+q6pCgtVZ1F+Rzaws3thuVqyd3dhb7teXx8pOsuLIuC9WbJbVHRdQMPD488fH6k61qalDKCb+i6QNt2Y7/PUaPcn4vCjIaiAAEtITqWy4bNZs16veR0PLLfPfH09ERVFmzXGy6Xjgf/8MVc4p3jeLyw2+3GyGB5IykTwzBI+y9nLtZKuVVjU3stxkJRGpplTR0bFstI1zuGIXDpPcFHjCkwWjQN0J6yrMEG2rYVx8cHEausqxTR9AyDp+s9VVXQLNcsdaQ97zmdjuyenyCsxBj0A1YnQdah47B7AiXOiO87irpiuWyIMdL3BXXl6Lpe3nVa5b339L04PBqoy5rCaFwypAptMaUlKk1ZGDqnsamM73azZLFcJEpuYLUocU7UxIfBYJB8UGNEbKppau7vbnn35o66tLTnI4fDAR8CzWrJerNmu92iraF3Up5WSpRWRK2SZkwq82au0x3mzstLB8ZaiQ6G2bydv5Oce8/ENAuzc0p995ebyg5VdrLzOjYDe2Udma8r1wD7a8aE9Phrx1pSw5NRM0tVGI2f3AY1B9oyi/AaUMj396Vp+MJ0ewFaZ9A8JGE44pem3mtG2TyAMHfWXtv/5X1N28t7kQZe2wZhdp/pkxeOUN7mJRBfa6+ard8vvxttnvT5WMVAqyR6KMcHH1L9eklrCG6g71tCcJRJ66UsEqvTTE6otULJdt4RfBz7uGi6dCilaZoGW5Yp0AHGWmxZYm1NUdYsFkvKZklRNdiiEsHFGIneS3qG4updzKshvBxLSo3ScOMzkWCSF7tDKayW+hFzLEnssxTM0Bo12mZp3lEKhYfEdkWJEHjOy1faYApNicZayX03xmCUnsY3AnR6L2Vug0KOyyCENhhU1vFGhShVc+yAxFKknOOcSTHvk9fA4xRgy9UORmCCLytg5H2vcvpn/WgEZdJ556yIXBUig6o+aVXlFIvX3te8/UoJY0G0hxgBHghjhZRxbkzXyWl/I7jIRK93Qz8C0TppP8yfkXMOVC99mGQvK2GMKB9RWAlUhiiW/shKTsA2wpbO156PwbzNNdhyFRmf7PTJ5s62dAJcUEQMymipXIIGBulzOsh8GSH6iErV75JsPFG5UWBUgEKP99fPPEZJd8glH/N7EODLj6CK3Dv0/cDp1PL54Znn5z3DEFBY0bsjJuaFmiq5KCX3reII8ohbJv7VvJzk37q9Bqp+Y2++F1rI7/u1685/v9z+Vuf6r9leAgh/C/vgLx33NRvgb92+P/3BB0xyzJyTWsdGF0SE5jf0jmd/4k/mV47HM//yv/4Xb9+94T/9p3/in/7zf+L+/gZtFVKlQVTf+96hjUNVgnKiSArK0yQp5o1hTs2XRS+VlJnR/3NJl3FSnk1WssdkHMC10fUlMvTSOGI856i6Ga9peTEZWhnxJAEHE/IVxnMnCwoBN9PfqBFAkdytlOs2nv/rhtDEMkjtVJkSOu80E7hCHsxKpeHqE6J3nZuaAYZ5JGh8pjFOQAPXg/XKoIu5DrLkj3d9T4iKhS2pmwbvvVQTWS2p64q3b97QdR2Hw4HPnz+jC0vf91hrOZ8vPO32PD49E7wjJrEe76UiQFk2DIOnH+Qayli0shg1YG3B/4+9/1qTJEmyNMGfgUAFBhxGRKKa7prp2b2bff932LudremeqsrMgO5uZmoKBDHYC2IWETX3iMrIyuyu+WYlv0h3V1NTFcCA6NChc273e968uuVmJ5XyYRg4n890Xcfh+Zmu73l+PnE6dTgXubnd8g+//z2/+93vKIqCb7/9lh9//IHgHG/fvuXm5obf/e53GKX4+OEDx9MJFxUPj098+vSJ7nJBKUXT1Cjg9uaG33zznt98/Y79zYa6Lqis+BZvmzvqqqAfauqmZbPb433g6fDMjx8+8vh0JCpN3W6IyvJ0PNOfOlSAtmnY7lp+/4ff8/vf/Y7tbkOmaystyukZwdfG0jQt1ioUFZNXHM8dh+OZfnCEYOi7M84P3OwbtvuWm5sdRWHpw8j5dKLvzkSiJPnFhqqsGKeeh4+feHx4ou8HjCnwzoutmff05w4jGu6YrieGkqKS/6I0RGITe8FNA34cZxqoNpqqLCisQkVHdz4S0AzThNaRoqywpceHibv7W14f7jDGsN3fcP/qLaYoGUbHOI6cTieeD888PXm2W3Gv2Gxq+v7COA48P4uGxWazYbPZzGCHDHmfNnthKry6vWe32yVgYYubBi7nC30/EQN0XUf38RkqPjtE3CspyntP13UURUnTNlhr5Xe7juxS07YN+5stRWHx3tG0FZvNLVXdcjp3/PjTA5fxACAtItqCtvhoMGWFUYppGIlWWsy6rmeaRqwxFFYzjp5p7IgB6v2WulZEPzCOAx8+/Eh3OVDVJUYjrilVJbocx2fqqqKsKryfsMFQ2AZtdDpX8Trv+4EQZL3x08TYj3RDTwyBUlnZS4Io6BOs2OZpCAQKjQg1as2mqdhuW5x3DH1PZSXotLZgMgGjIt7DNE1s24bXb17x/v079vst0zRyPB4Zp4l607LZbdnvb2jalqIQH3dbFKKsngLuwlrapgUje8i6Nzmvky/949eU5kxzz0nBmlK9sMjyGqr5+X0+Zph3Bf5+YU/IyXlcKrxLEJzX/eu/+petDyz7S9Y/mMO6eb+SvXj+rQxoxLzXrfbOXI2KgSsq6wyQyN8zLXhdNVN5j1QKNV/HcnwWGKU9TV5f/311ieu9c3Xfru9PfPFtSs7v6v7E1fsSUBRSYpWeZUgszCy0pr5wjvl01rHIOmHIz3EGrhBBOpV4G5Jwe0KQdibvJqZxTCAylFVJU9dYa5n8hDFIBbopIbZM04CfBvwkALWcsyR80jIhjjymKCjKMgEKJdZW6KKkKBtsWWFsySxskN06EE2EJSaJq+vX6Xbn4lCKIXQOopZkOLehKCXiccucWRLWddJj5mLVkhBHSC0jcXVvRbtFJZ0Eo5MKvk6OXqlaO46LNaz07Gu0NWjke/LnZVZKdkwgrSMAZSl6ADlRz9e2tCssMdQ6mddq0aJZMwbW605mRGUtgjVjKjNmyIBUSux9CDjvkzNHAkOLApOYNhmcEB0icV6o63oeqyHGpc0ntSapmNeKRR8sC+jma8sOJnJfwtUc9t4ngGJlgWkWQMV7zzSNCeAqMSsGgkox7XKPwqpotuQNagVyyXPOYNfPJGRaQfhywpaTV1k+8rhMbRTRph96QtToDHIoxDY0tUKEIE4tLj+3BGRpLblWZpXEGJgmjy2kHWYBHRMLPK6BS7nlwzBxOp7puokYNEoXKCUAXYwqARl5jOS2juUeBsEY0liVdV3G9bJm/Zrk9JqlcL32rd71MnNZNskXx8tnsoB0188nrzv5zzkfvP7av8vxlyT6fw2Q8O8BQP6WgAL8FaCCNhW2aNBaobwHL/3xWhlinNAYtLE8PZ94eHzCmMjrnz4QQqRqtoCirMs0LlIPtxM0zTknfWckRdTg08KnEMcHETDJi7AxGlWsLyHyJTVpQdauK/tzlWm1kb9EymNcUN41qLA8BEG382RWCUVYULcFQJBFLlOm1sk6oBbaZoxgtE00RwtRJxrfdfvEGtW+nswLJTCLs+QZsgRM62tdEO8vD8w4T0b5jsCMzOZ7kdH4KyGi+dLmVgiQFong5IdlWRJCrkYn+5tdQ9WU3Ox3adMQS8TD4cA4DPPG9unjI7YosbZg6DoKrXExcrPZEmOkGwZ8VHi0BDtVQ1lNKF1ilKYsxYu57zusVjhfCqjQD4yjZxgdx0vPqRuoSsN+u+fu7p623XA+n/nh+x94fjoAipubG17d3aFi4Hw+ib3f+cTxMvDh0yPd+ZJEB0HFSNvU3N/dsN00VFUhAnddx6SkN7ywKlFMDUVZo7Tm8fGZP337HZ+ennEuiIfzFDh3PefTme54RkexBvzNN1/xhz/8llev77AWprHHE9DJ4zmGCNqw2eyJvsS5gfNp5On5wvNp5Olw5nzp+PTxgXHqqUrNm9d79vstbVsTQ6AqS4ZEnSxKy36/o6wrJu/wLjKMnmHyDJNDTaIT0DQbrJLvDij6fmLoD5R1wWa3Y18WBAJ9P+LxqE5zuVwYhh6cxxOpU0BclgUhiqCUD7IWlDmQjYG6qnj37jU3+z39MNENI6dTJxX7CG/fvqYsCh4+PXB+PoIPbLbCNjifnnl+fuZ0OnE4HFBKcXd3R11XHI/PfPfdn7HW8ubNa2whQc7XX32NgpR8Fmw3O7qzgAHjONHUDZfT82ezy7kJY8TRIiQF9efjQaiRcU8InrIs2WxavPdcLmeicjR1xX6/o+9rDsczr1+9oqw3+PAJbZ6JQF3XlFXL5dITg8IhQJJVCnursYVQLZ8en4hBOjgLKyyMru9R2lIWAxtjqOuKvpe2ibKQ39Va01SS2FulGLoLbhpSNbSUHlE/JTBPkoaiMEAllVCt8cEDnsJqgnd0/RlrDVVtkVwmpF7pgB9HbGkp2ppxGvHBichl0NSlZexEOK0sLSpOKAqqqmUaJ/a3e75694b7u1ucn3h6euR4OmHLkrumoW03EqClKp9YmZZSlQoBm0CG3DP8pYrry4RgLd64ThAl6fmcjr1ez3NQ+6XgVoLUkKrhwvh7GRese/9lIZa1PK/pkkCHFFfJPqi0XvzN53cyR8qSxDL/fdkvxHM9pdNSFQxJ6Vyp1MKR986UDEUBKWJY7ktMYMScBFlJorzPFXlZN7xPVc0vtTq8rD6p1ZWsKuUzQLHaD/P1RjIIkynH+b4s948EdMWVzkJmLISU7Kv8/FRIiZwkXvn5K62FnZmBpVVFLY+PtUtIBhXWbIf53sZA9F6cGLwACt35RN93ch1hNc4UjNPIMHZyblFRWk252+DGgssFnEotFQQUIpqrtcHYAoelrlvadoOxVkBgW1FUNWVZC4Bv9CwgF1UCsTFp3ORxbETj4gXdf451kOLSDKwoJfgEAjxnaryLMVkEekkJtUKjUUZTNTVlWSZG1JiqstInngd5djbILMa5mJWSNZXvedI+eilSFxWp/52UJNoZCPArvYScPEcC2misKebvmMfANKHWrQ5RLDpzguxDwKQEOzMd5kpyCFdgBrAwAZITTgCMUujEvguIXg0pwc/PwXsRurbWYlbilD6KZkh+7jOgEKMk7VqEEm1YPmd9v4TJEIjeCZvDGmwsBMxMVIYMjpRliSIyBGEkhBDENvVFu5kPkocEJXR8EzQg98ane2JVaktQmfWxAAoqAS1Z2FvmvNyTkHKKDISJuPwyRl7+uWaVLKy1kJw+RFBe7NUD0Rq0kfgvRAdxwigR045TTON1iZNlvY9gEngQmcfFOnT36X7Xdc22uUGheDpI3CgaFhEXIMSkDaHEllbhk0B2gdIqtfNkgN+Qy47OiVNVXpeX9e96Lf3bJKt/fbK8/gy1LH0LsPDi89f8txnwfvH1L6/t58Clf+/xkkVwVSRfAQ9f/v5fvv//1nP59z63Xw0qbLd3qEEWPD8NRERh2FqNsaWocytSH20gdAPwxJ/+9AOb7Q1d31NW0tNnrdiTbbcbtruRzXaDr2rKwlzR2bx3qXJv5kVqScjFFxqyxcvyi+vFZ5qmFZqnZsBCkVkO6z7Va1HHL1WB0k8RsAMWXQVYRuK6hxBZqOYkPTMiwvxreeOU80wMBdZAxfJZ+Xs+H1Qx/yRDCfNPMkI/V4Xico5xDhTzb39ZdXwBV/TqOl6qVa/P5XpmKkTVloRiC+hAWqBSUlCLfRvpXrx6/QqfVIdDCIzDyNPTga++fs+PP/zIw6ePXE4nEUFCMQwDl2HkMowYIwmoMQMxJR9lUYB3PD48sm0bbvZb6rq+CvKdE5vArhswugYU5/OFf/7nf2aaJtw00Y8D0yjjqrCWEANNQu+LoqDvngjeUxaWorApcRMtgJv9hqIwiZY6oggpsdKMQ0hVAM2lO/LDhweeDieeDiep8GrLME4cHw58+PiB58OBODnqssTaPU1b025qqsqitGwIPrUoeR8IftmEgnOczh2fPj7x8HTkdBo5njqeD888Pjziw8T79/fc3om9oSQ0ik3bUhYF3t+ijRK2gxLlYpSmblq2U0Qpi3OpymI1pdXYSqrwfT9wOh6pnFgUGmvQ1uCCZ3wauQx96tsk9dtLFVx0VqSaFLxC6wipGhhVwGpFXRZsv3qHtRWjC3z3/Q/80/P/ycePH/E+8vbdO3bbHdvNhh+//yGJFBqCd5RFwW67xWhF112kb7bvqNK6NU1T8n337LZbNpst79+/I4bIx48fORwOGCMgStcNfPz4wFdfvWO328P009UMOZ1OmKqhLEumyVFVFVWyant8fMQ5T9tIr3/f94QoHtuKQNvUlFWNUlKtOF8uPD49y+eU9dw21tSViKNOjqqqsU3J0IuHt7U1TfmGYRgYhl6ozuOE9wLuHAnYKfL6bsN2t4PYUJU2aVPIPSjLkv3tftbPMMYkuFUCjuDFpWJynsIWVBsBFSbnYIKytJQUV0l39IHs5COA6wK0qaRxkVuoqrJg0zZ4NzEME0RPVVqaqqGqa8q6Qacg73Q+MY4iLOqmic1uR11VNE1Du9nQbjaUdbUoqAcJ6nMLg9aiCxS5bnXI/63F0rT+0rqorvaXZR9LiTs5gU/z87M2t5xUyvq6iNCFF3tEXC+7vxgo5N8LQfSOQmY/hBcORDGDEcu55n3Q+4kMKoilnJ+BjDVovwDcWRTu80BpOdVrJkZO9DOQnfeH9XVkPD8zGpa7noGXVdvhi3swJwjklhL5V656y3ku5xVDfHHv4/oDP3se6wTk5c9CutchLmKB6/sCWWAwuSSsKfPR4/wkLkTTiFYBEuA0TWMCMkSQ1XtH310IMQgrwY84J62nVVlgraIsCxTJym85S+m31obSVNiyQmlpmzOmEPV9W6Rk05A4/ssdmZOya3AtX9f6vuTXJUnOQdm1e4bRSoBS5wRQiHGenwHAaNlTTE7aSTHVur1iYRMpFVCpMhtkoC3zOoFBzjmiF8J4tmOUhybMCOcdChFoFDr+EitmQETaFyRhM2ksrxkFWe8ityIs57doaLjUQmmMgLe5RSUDCWNi9q3HV94zM/Cw1nfJa/YaDJnBzgRQ5HNbMySypeR6rOZiljYL2ziEDNblNVPa/GbAMv2u9zEVE6/td/Ozz2vhmnlRliXK6HlNyEBrJMwAj6AHC6iwMMziPP6u2WOkscB8bhlUyO0PeUypHN7mv8zLbvqhSvF7WL5LQEuFDuJqF9NY1LogBjefa4wCPnjvJB6Pef00km8Zg5scPmT3hmXejIOjrBSb7R6F5ulwliLO6PBepQJGwHkp6DI/u0XQU8eID1k/L2stLMmstKdMFFmH4QsJ7t/8+Bsl7H/pua4LAuvX/j3f/fc8/t6f/5ccvxpU2Ozu0IVmnHomY9GTBWOSIAlpMYaYvZELiw/w8eGRf/o//k9+/PCBsiwoSkPbNtzc3nB3fyeIboyEyREbQcaXqo5P/xXzYgipH89LVjoju1wn7GsQIYvxXCM9Hl54Q/9lgy5P8MQ+yIHM/P3LO3PwtQxOldeaqzmSz0+rFfMhLxQ/Ayp8floLoBFnZd/r710qIksglPfHrCA9c9eApXdsjchmBXL1MwP5+twEgJCFX7Gggrm3Ole2Yno+2iyfaYxUQtaB/s3tLW/fvaXvOp4eH3l8eOTp0xM//vAjf/7THxlHh3MZbRbBmxCEQu3ilCqqlvv7W969e0vTNDw8PPJ8OHI6d5wuHT6IvZ6xBR8+fuL5cKRta4qiYHKycftpYhylB79uGpqmRWuFD5G2bdFaKOpyjZ6mKri52fH+/VuatqKpytR+EOb7UBYFKLhcOj4+PPLTxwfOl4mACCs55zkcnvn++x/49OkTWinRXdgILX67azAGCRrDKAF/jIREgTufO2E3dANaK06XM58+PvLw9MzlPND3I8PQ4/zEzX7Lb775hm+++pqbXYObelwQsa8yVTayZkaMEnB1/YXT6cLT4ZnL5YLRBXXdCENBCzMlAFVdpYrzIkSVE8ph7KWP14gGR7PdsN/tKKpSgsd1wEpKZ7zYF6ooff0hOKxt0NYkYAm8H+n7kdPxmabeoLWiqgpCcDwfnrmcFftdy367oWlKjgfL6Eb67pKqWIFdu2HyjtPzUZgatsAay2a/wTnH6XgS4S4XmEbH5dQxjY7aFDBxdXRdh7UlZVlKZWG7xdqCrusZhkH0QUbRpTgcDhyenghx4nLa419HbFFSVg3DMPHh0yM//PQT4+SxtpRAJkZhB0SPG3ucNUSvOCd70t1ux3a3pSgkOblcuhTQikuLjg7jHftdxa7aU1eFWEpaLUKfQz+LWL56dZ9srfxs2RljxBqLNZoYIoW11HVNCND1Pd73WKRKVle1gNTOMaSWjJAqrCJyl8DgeT0R8LpEmEdNXTNNjuADTdOy299S1Q0uBGmhupwpqxJjZQ+p25b7V6/Y396y3W/ZbFrqqsIkr3apFMqYtEWBLYp53IVVoLtmIcye5y8AhRgjcVXN/LyyE+cySu7hzwnt50vrEsjnHlqf+8zzZ8Zl7/hLAo3cWoOWJDkLIc/kU7UkmCG+BDoizkvPPSmJyKK962vMCaIEtKkCuLo/3r8UznsBiKc9a95zXjAVlFK4JIb28nX53BdtkVdxwPX+Nl9ZJNmwxtV+LKB7ThReukYpZJx+CVSYWQovEuuFobKc1zrZWQNXnxU9UkI7jAPTNGBUJEaH9y6lQJnBI65b4yR6OtGPuLGj73thhFT1bB0oLQaKOMci4KNCBUXUCuXlXEtdUFa1tFXZAmUEVJgLGGrNTMjAwvW4XN+Dz8CGmIQIV7GKOHgootYiJJdAx1lMERC3m2IWmZME8FqLQHK+pYCjlAhPqhDmhFcq8SEBZcKMU0pE7Yiik4DSmNSSNY+JcD0mBGPRsxsV2uBjELbvi/GR146Xf+YjO0Zkm+6sOwXMoMO6iCYaMGauxK9brzKAMYM1K0tK5z3VauyJxkyVAABp08sAw3KdGtEFWMTFs6OJS04oWcUxIqLLmcUgINjidFEUxTyT5wJhXNseJlZZXQDSCiMBZm55mKSAmcAwVoWqBYzNczQLzXL18/U6QZ75GbnMEfzaJSBjC5FVDC1jK78+x7g6gylOgGulCRpMTPoGRqGj6MaJnozMH63sfD7jJHGoMcJoGoaBy6Vj6EfKaoP30F06vv/+Az/++InLZWJyITEfEqtKqQScJ1AtPU/RuBNxYqMT2wad5rHkEiF+DhL+bY/PQfm/5GteArf/3UCP/4HHy/32f9T1/mpQoay2WBXRRYlOir8mVKkXSASzCBFjLIUqITpCcJy7gX/5lz9RlJrNpmV/s+Pu7kY2WMAgC0FXlWx3LXVTzdQ/rTU22jR5i9S/taCVGUFVWrFYTQJRKD4glCDRRtHzIpB7vVT8/GG83PDgBSgwWz6KwVl6x/WDzItNQiNjDGjsKqhcEvdlUi4TNrcuxLgk4fk81od8nl8Fo6tA9Yu6D2khzOyKuAS080K5RjzUIma5poItR1yCiM+O9cTOAcZ1i4kiJP9pICHEIjJnRMHeC8XXzBoaBltatsWOu7tb3rx9Q3/u+PjTR+q6TvZ+kYjhdDrz/HzifBlQ2oofchRa6av7O7755mvu7+/nSsHxeOR06ZkmqQY6H+n7iXFw3O4su5s7nJv4+PCAcyNumrjZ77l79YqvvvmGm92O0+nEOD1SFQUaxTiKnV7dVLx5/Yp3716z221o25qqtCk2jkzjwJAob+Pg6AfPOAS6y8Tp1Emwph3n05nHxwfOxxN1WfHq1Svevb7j1asbvv7qLV9/9ZamqXBTz6U7C4W+qijLGucjXT/w/Q8f+PTpcRbxOZ3OPJ8us+OANnB/f8vvfvsNX71/R/CO4/MRjTyLMY5zFch7J57W6Tq8g/Ol4zG1auz3DWXVSPuF8Shr6cYJRaQoSxRgE0jhgqO7XAgqsmmkH7/Z7djf3rLbblGpcjJNU6qqu7nS5RJFVSthTRlbMk49IUqV+/bulv3hxDA88Oc/f0sI4gxQlSVlaTkenukvI0Y5mrJg19ZYFOfLGT86zv6Z7W7H1+/fczqf+fjhA8452rrldDqlUa6lReYozhlF21KUFZdLh1Lus9lRGIObRrZtw93tPWVVMfQDzmh0VTP2A8fnJy6nZ47HE+fjiaYp8T4wjhMWjXeep9OZDx8+ieBjEF2RfhhoqprNZkMMTtw//Mg4TYy9nG/0JYQSFT3GgjGKwoo+iXMBo6UVISf77bah3Wwhevr+gg8ibFmWBUapZJtYUtiCfhgBMKlPM9q0VhCp6wqxoxsZhgmjIk1TYcuScZqI0XPuzoRJAp2yFNVxmR8KZQ1FZQgB+gRgaCUuIdGKdklVVWilOB6PHJ6f8d6zZcuu2kkbTVVxf3/Pfr+nquu5kpmXyBiRQNwudpDEFFSul/kXQe46yLoOtHISqtJauOj36NxWsUqefu6IcUn2g3ezJW22bpRsafFeX777S58br/70zgloED5Pcq6A8at7kEDofP6CyEiQPwfqGoz01AcfiUlxXJhP8Yv/ucROy/f1Kun8QhD7c0HU1TlnsUfSnqqSaPNahFJ+ifyHtDDMOyC55WF9T+WUpPd+bT35pfPKCctLGvc6oVkDCnmMSKU6t2Qsvf4hBCnGOEdwDhcmQnAQAmUpjKLCVtLO4wXcFu08R/QT0Y/008TQX0QzwZbJWs6kckiKQ/L9cEIzr7WlrGrqZoM2VpK2xFCQUZESqTRaQ4qa8vnPdy/EOWlXKtlHJpaEn5becHmGyVkDiMGhNegkKpgTXGV0asFYqvFhdb/jakxkSz6QuZ48IcmxmVIi30j0BBWFFZfivpjBJaVFsNIo/JTFbp04VnhR8s8iqkZDUViwFucVk5sYpnFJ9knAmFYYZVlcR6T33haWcRhnpkBmUGWgICfk+e+ZYaC1Rmc2Sa6Whyj3ykcmHwjDlPbKAmHgBiYn8Yi2omeQsUpt5JpDDOAT5T548AKyWCsArClEzN17NzMp8vifpokY3BVAmkUjcyU844YZONHE+X2wtAnpJDK4BjFmnYm8FmslAEPaj1DMLi0zePgFG8F5TYIU0y/g4nXSK6Nc5opP40oYuCpZn4qLQoq9tQAE0zQK0GQ0Omq016mQZpKofZhboI2SOBoW4Dcf0zTxfDjy4cMnun7EeWHcfv/9D/zTP/1Xvvv+J87nLi3dOjEchFhkTBJqVczaVaa4vgek/CTGxO5Qi+39l9bivwXIcHV355zmr/ysVaL9Mq/7a37vP8LxpfP5H32Ov979QRUU5QabaFdojZo0zgllJ3hPTAsvJkII88Tpug7TkxYcizUlwUWOz8/ERNWr65LTuaJuauq6pmkamqaRr1YrNkKaS2uEdV0xWCiFy4DJosvZ6zZPbpMRznyJLx7Kgpyb+d8qGlT2zJ3fLkJuMv9ym0Omb6bFRimIWWxlCUqy9/i8eQc1o/zzgra6ttW/0jldP6aXdMz1zyWgTcJISUl9Xivn0EmlQCl/YF5Q1qyHNQCynMvn6OL6u+d4bb4vMQa0imh7LSgpoE9YBVe5dzkstLzUm9dsWt68f5c+W3N/94Z/af/Iv/zrH/l0OBKipq43aDew27Zstg2vX92lXvmacRQFYVNYbFWipkA3THSXjpvdhj/87rf8z//pP7HZbPjuu+9QyjBNgaqo+d3vf8//9r/9v7i7veHDjz/y4cMHPn36NCeaSkFdl9ze7Xn/1VvevL5LlYSYgIkxBY3Sq/Zw7pFQRqNtSdVuCKeB4+HMpe/oLxeCD9zdveL9+7f8T7/7PXe3W9pNwfv3r3n1+h6lPZfLCT2kOAmF1hZjIiDnfj4PfHw8culE3TsQsVaz2dRsNg2/+fo9r1/fMgw9//zhO6yG+9sbttsNodAYI/NrHAfp/4uLPas1JZvNDq0Lbva3CTAYqGvFdr9l7AdOxwOFsWw3mzkADEECmbKq5HVrKJtm9mTO7+m6LrkvTHPQlGmfxhjqumWzK4jegTZsdy1fvXtH3424yXE8PnM8nnFNS9vU2LrBT47u4rmcTpyrkqK4YbORdqzj8SxBkBeKOF7acIqioC4rTocjT4+PDKNDKUXbtgQfsKZg1zZAqsS+mBpNU/M8eay17Ha75CpxSol6RVkUdJcLx+dnxnFkt9vx+tUtu+2OMHkuY8dlGPn48ROHwxMgVaTn5ydO5zPbVtgYRWGwSe81RIO52VCWwpAgerQK7DY10Uu/JdFwOnVUVvPq9Z7CRsbJ0XUDbSvWk5dLx9hfiES8d/jJ4SZH07RsN1s2m10Cfsa5P9SlKltVVVR1weQK3CRJkHcTdVthygo3taJxMvWpCi9BsHMSTFOU1BtNVIauHxnOF6yO1FWFNgVKa54Pz3TjyKXrUFqz2+/Y39zQti2mtFSVAA9lVc697VPwlFFaLKzWGCOVwHVylxMgYH59bRn5c5WbeFXhYtkflFrW+XlxjNfr7+qQVrA8X65V4pf/sqbO9fE5Q+L6C7LIsWJJcNeAQv69pbIugprGvjjZDESv1vsYIkFphBkYiQH8SlBsnWRn4HC9h8+V25xcrpgY83vU0iufk8d04TNQsr4PLytaL3++VLmlMp4vMVdW5Rkp1gJqPviU/F8Hq+sxs2ZVrivn2TLypR5HZsVIosQy1hAwVdbggcn16T0eo6Utz5gSrW0C8RzeCU0/+Inop7lVIkZJSE1VYYtKbhmpOqolgQgoyqKhrhu22x3tZkdRlqJ1kUEyRWoQWhca5upJAnKuwaR8PxZ9kRxXpZ7tFCuEtStC9PP8k2e1MECKlBzmfv+Z8q6yTsciFpjHSv7e/ExZv4ZaxsHqvMkFFq2TEj9MIhBGTIm0TizeuGLkGSsta5duwCXLRq01US0JrMp2hPmaE4BAZJ4buRUir0He+znhHoZB5nJy4VJKz3ulJPhyD4y1kACIybm5+hxCoB8GbGHnNousc+W9tL1pNEFrVHp9co4QpBXKWos1BlUUlBn0SS0iGfDIgoRaCZhdJPbFrE+DuJCUZbKhfMGSmqYJj4wDEQ21GJNjbtEsEqCpQBuLsWq2TTTWpmei05qeGRTXc3ZeHxIAmYsneTiv3p32h0UcMwMLegUGENd7QQZG0h6wYr+R9tWFxZLOw2cdHXEhKrQ0Gx6fj/z00wf+9Y/fcjxe+PTxiapq+Pbb7/jxpw+Mk2dIgJTSMkZkHUksu+RwFNKzROtUd0zra8wMkCW3WjPS/lbV8S/NvdUPebmu/tLxEgxY1m9efE5c/bm8d3n0/7HAhJ87/iOc568GFXw0aFuJonvwDNOEKYKo3+qGECLDMEifG9JfjRIaXe7xLWxFUZSA5ny58HToeXoouNzd0O4aiqqgrCxtu2G/33OTAsGMyMp/dq7EOOfSIvES+V8246JYYLd5UwgRwT6vB2keTEpzNWHyZqOUhiDBkQRueRFLgVXMrQd5ooVlwYoLsyEGQbolWU700BgISoHy6TzSJrZCUF9OCKVWAdQ8J9bXlAfaegG4RhJnOCAxGD5jaqzotHJ8TmNcU8le3s8MSCz/lmuTNSLM5xxZFNVjjLO3tcmvIQ8mhInBDaggFDGtNEYZ7l7do9Dsb+7Y3d5xd/eKm9s7Pn16IPoR7Xo2bc3tzY43r++52+/RWtEHYXoYI2I64+jQSvHVV1/zn//TP/D737ynrkp++ulHPj1+oihLbsuCr756z3/+x39kv9/z8PjE/+ef/on/9t/+K+fTkb7r2DQ19/d33O5e8e71G/a7bQJKkmhdjLjkRaytQU+CTnddz+nS0Q2O06XndOx4eDpwOh2x2nB/d8tvv/mG/+kPf+C3v/la2AAltJuKGD1D18/JW2Sk7wcul4G+c1zOXXLG8JwvIw+PJ8axY7NruH/9lt98/Y7Xr2+53W+YhguPjw8cHx9oSktbNbTNlqIt6fuB4/HA8Xick/myLCmrirppeV00FLZis9kRY6AbQRUBW5W0bUtdl4x9T4hieWguUmGwxlIYqQobY5gmh79cmEKksAUqCn2670f8JOraGCNJ7TgRLfhCKPhlGdGFwmjLbr/jN998Q1U1bLc3nI5n+kuXFNlFSbmqKuIUGLsLfVnw5vVbbnd7mqricr4wDCM/fvc9l8uFQhfc39xjjeX4/My5v/B8PKOA0pYoFGVRMTmH9xPBD7C5mhpzW1PutRRXijOXy4XNViwO7Qo0ubu74/XrO4xRHE9HTt3ApR/54cef6PqRZrNHGbH33e227Hc76qamMIbovVSQY6SoCppWmCDDOAkQVCahNWXxQUP8RHAjVV1jtMdPg2hAmEhZCH23GwaGaaK0drZcm0IkRMXtTUFZVqLlEUSQklQJGYYebQxVVRBjLdRXNzKMA0VT0+4a9m4ncz6koMcaCiv9otMw4Z1Y3Erw6PB4Ec5UmrEbOJ46LoOAM/ev7rl/9YqiLPFEiqJMrSbSjlHVjQjjpuUrU4bXfcTjKAFZRIJdtaoovxRbvF778vqcX1sFX0qYGyEsQHAGotdr5voYp5FxXL5TKak0KVW8oEqv98FrkDmfx5qZF2PEKENm2GUwIf/pvM91ZmKIc4IRwoSaRGhXJ3FglaroxhhpfUGhSB72uWMwLteaz2W+lzHi1MrjIUqwK4mXJF8EdXUvY5Q19OUzmH++omkv9+Xz167/k3Nd6NL5PWHWe9EpoVQonHdM0wgrAcr1Oaz33HWP+Bo4WSfKGbzw3s/PITMS8/l7NzH0A5fLGefFxSVTq40xVGWJQkRvxXlF2IEmJoaL9xRGY1IrQ1VWQs8PARUTOzDRqzWK/f5WQNvNhqpuUFrjE3MjW4vm+oSa/61mQCiDWT74eUj+XDCsEp3eO6H1+1TVV0pRFuK2kF0HxPZRocwyBnISP+sthEUEcQ3ayDlojLnWMRHgYLmXikWUFUQjodAKTxQtmmlK8yw5GsSALUpUYZm8uwL+rC0ofWagyPMtyzLteUuf3Cz6mL6zSNX8l+2+a0bPGmiXKre0cOTrzuKUOXbOWg5ZFyczhLRZgPx1PJ2ZAObFGpn1F/JaKfcb0PIMghamsAk2PQe59imtLUVhZlAkX6+xYqU5h7WfAaNSgFrukYKkkTEMQ2r9CBgbsDGC1UmU1kmCn0PbuM4FloabpQaWWA0vvjtX0NctFS8BYh+F16K0Tm2YS4K+zOWI9xPj1DNOPc6lltK5xW5pdwNhI2ol7b3DMPL49Mh3333HH//1jzw9nflp85GyrDidzoyTR2lpBXIuoI2MkTxOQvCSc8wsjOs1SymNRjM5hWgpSWS+AGsv8oW/0fHy02Rd+fnv+NK6L79yDRYvgMH6Cb8EFpKOxos9+N8LnnzpHv17wZgvFcL/FgDPX3P8elDBg9dKkC5VoZQo8BtNUtT3KI4MsYc4EZLVpFIZjFC4gNiaxBPTNNBdThSFZRg999MtzaamrAzTGAlBQVRMzmF0QuZSH1lRFtggyrHOi3OEtQajF5Vh2RMUs/Uk8nnrqjyZ6pZBhJzAS0S1XHz+t4KoxNFA6Fki3iWUMUmMFcugXbQNmKsrxFWXYBRUICS2gtYSuEZiej0uvzd/bjoltVyjXG9G8pZrWyZGDkJlwqT1YPVa+iy1AhBivgfX6OHy2avvU+la0jvii5PNb80Lt9xKRdQmAS/pU4OADNZYoQUHQXhjFD9qbbRYCflpVpR2LhKNxVrNze0WU1pubvd89fVbvv7te/70pz/zfHgijB14T9NUbHZ7lC24dGfO5x7vgvTzXy5M3Zn7Xct/+S//if/1v/zPKAL//M//zP/x3/6Jy+XM/d0dr+5f8Q9/+ANt2/Ldd9/xr//6r/zv//v/l++//55xHIRCv2m5ud3x5u1rbu/2FIVmmgbKqpipftaXxChVsVErgp44XI58/+Mnng6ifXA8XeiSwNb2ZsPbN2/4/W+/4atvXnN727LdthSFxruR4/lIPwwCXFQW7zyn05HTuedy7nl+PvN8ehZxQm3QAVSIbMqKVzdb3ry64d3bVygmzkfRNqjrhrZuULrEeUUMhn4YeXw8cDg84oOnriu2aktZl2zaRgS8dEFVVxDAjpHJdUQP25sd++2Oh0+fOJ+eiVOEy2VO5ibn8OczrULsQp2olNtGfm60kfGhNGUl1HUfIgFNYS22KFAGMJEQJdCxxnB7u6Oqa968fcfh+cwf//gn/vTHP3HqLvIsyoKqrUQIzGhMadjtN5SFprKah4dHni5HptGx3d2y2WzxHs79hcENDIPoSRhlaJsNSmkGpej6C7XvPwMVLl2HN5ZxmqS9oeuZXMCj8VFRVi11u0EpRXe5sNluMIVlGDoOx6z/IfaVIUrVoSxKdrsbqqpis2ll3QuR6KXPNASPsSVlUVKWBZu6SRUHQwHYosR56J7heBoIk6MoLaiCaeg5PJ1pmwqlLCEauvNIrz3bzZa6anE+8vTcEZWh3bSowlKqWirMSP9333cUpQQ1bVvj3SSBlnOEaQI0TdUwNY5xGFGJNhxiZBh73OggTBgc1kiwNYwTPg5YGxgmRz/1+OCwZUvT1pRlIS0yMWCtpWkaqralalqqupH1OK11WomtqU6I7ZQC/xBECFQbjUF6u3WuYOVK5qxnE8n9szHtEWpeg9MamCr2SuU94SXE/fkRpxHvLFhpBVNagm5rrNCZ01oyU/qVJBWyvuYk+kvVGmERrmiAzEFXhBiFyh3IAbHQ511whMljjJ5Zf1L5sqhosUUp7lAEEmEPbYQODEb20xBnnQoj6D2Lj/zKwShEgk52k6QEn8+vQ6ULXCcEX7yXXwIf1okBKWGJ6VnFzBwQIFIrvRQDctKRlelW++QCKM1nCDDTofPP5/5+kphaEMX/4H1K3jQ4GftEcUDw08A4Xui7szzDWgx7FQK0F6aQz3JeRF7TPFTKYkxFUSQLQSvz0eoiATepB11bTCHWkcpaqnZLVQu7CyutUaR2hRiT2KRKsU5OosluEil+iqIwEnIoptfxSIQUDyjibCs4jiPRe3FOsBZtS0JwAjpqiReM0aSQkdzesmYp5KetV0KqIbc8pNhOnudKoDPFfeJgsR5zGcgwBDfifCpMaCU1p5QE2qrEmoIwjQKiaYsi2wBKW6f3Lv2nMUao/rmVQYQcQ/q5iN3OrJ7UvpH/ro1BJ02IDJ7k85LWEQ/RzBo12U5QAFvRchpG0fIJs6sLuGkiV8attWkspVYLpdDGEgsBf2KMuMmLdpL3s97aEk6LSLtW2fUiEMLE5B2oiNVGGFMyc3AxEkdJsAU8UfKsMzvEIKCeUvLskxOKEDSF4WpQ4FOLRHoNv0qajb6KWXN97uXaIHoxeZ3I4FNyLjN2NbcWAXSIcwsVifGjo+hQ+eDARKKSFh3nHaMTS8kpM4oSiJndVUXXQUARpQpCUHRdz+HpxMPDM4fDhcPhxPF4oWlbcRkxRfqcNJaVaJWVlTBAJhcZh55oNIVJVvYx5nA+PUM1zyPvI85rQtAJ57lmfP1bifNfAj6otPemjTXd6RcP5mc+/+e/Y37KaQ9c5YAvIIwll/rl7/m7H6u9ZPn/lznYi1/5N87x73kFvxpUCDHSdSNFYcTyi4qqKDBWUxQa50e0mUT4S1m8i0wkD/SqhhhxXnE8dpzPPcPYM/Q9ZVFgbEtV7Skqi7aWfojE5wshkvrOEJTTKMq6ot1s2G52lEWFUZppnITOmgTkIAEKKQkxxs6LWBYbgSj7SY5b8gbCkvzmQ/aXkPe8dCyVoZDeg9JC//PZHklobIJUmvmzJCggBWyycBhN2tw8xHUVZrmi9eCP6+AlJvAgnUMGA3KlZUEgr/s4c4UMMsK1gCDyppejIC1tV4GTSoHj9QKzRgZzQDHHDekOv6TqZrs07xMt0AjN17kpfZZHx0hlEmoaItFAZCKi0AVsNgXttuTN+1u++e0b/uEffsOHjx/58P0PnE8n8fAGHo9nLqcjfd/hvShc4x37tuT9+3f85u0tfjzx8eEjP/z4J86nR9p2w7u3r/nmm2/YbBqeD0/89NMH/vjHP/H0eCAGxabZ8upuzze/eccf/vAH3rx5hSkVIU5UtVTEffB0l4GhdygM4zjx8PTMv373PR8+PXA8nhl6x/nc0XcDWmt22w3v373j97//Lb/9/de8fXtH2xQU1qCjYhg9bpCWI4g8P595ePjE+XzmfOl5enrm+XhmnBxlZXnz6o5N0YBy7G4aaqs4HT5h1IAbe4ahp20abva3WG0Z+okfPxw4HC9MbuTc9bO3t9JQVoabfct+f4NSGjc5jIkYXdA0e0LYEIJn7CcuF9n8SmvZ7bdzfzhA11+kylkUmEIq7U3ZsGk2eB8orGO/u0FpeY8PAWUL6hAoixJTarzyiGiTIyL2bU0tYE41Bc6XC8M48HA88Ph8pK5rbm/33Lx5TV0W4CZMVYprRWEIjeXV3Raj4Pl0wdhSAl7n6PoOF0aqSgAi5zxRKyYvopb9MBLc8HIicTwdUe2G0/lM149MLqK1ZbtrQCmOlzO77ZZ60wrjwhouXUfXXWbveSLc7Pf4oBn6EReYkwCiYZxE7NFN0qJA9NIy0A/sNg03+w11YZmmiV1jsIWmH0dud0asrS4XSr2hMAWOkcupY+gGsUPVFbYwTMPE+eIxpsAWFdPUczhdmGJkv9+zaRqhonqPMgrnJlGdt4bCGoyCaKJoKox+dt0wWlOUBcYkFgmR1pVoA1YHdJioDFxSoq+02F2GGKlqi/Wa/W6DMZq+7wghUDctbV1TVhWb/R5dVJJEpfVPKYNWRqx9URCCdMhqoc5apGVO3PwEiBT6swTYMQXzPoQ5sVA6B5Xyh1FqliEIUbQrIiHHuSmYU2SK8sv1VyeGQ67uG1NIhVYlhe7Uipc/RedEawa61+v+ssBbbdPPktp6DGQgQsewWpulf58Y0FGSfHHfkfYMHxxeabyxqBgoylrmSpD1PkQlNnI5GUBaBlJILryGohDru7AKJFeJ4YLPL/uNjtdBVpZ7XMDyNYCeE4XPHTYWenv6HiXAAskdwweHUtIuVtjciiegSxbzFKD4pYidJCa5XUKAqsVBSWsZd2K36ckq7cF7rLbJGk/YCVFrvBsY+xNTfyG6SQo8KJG5UAoV5O8ESeKt0RiT6cxGWKElKBWWpCH1lkshxhK1RduCommp6pZmt8PaAlUUqbiygGcSOYiDwvquSuiWEKWYAa9UfskBQX5uc3VWQIUsPjjbcBbStqW0wSR2geAXOo3xFFmoKLpfiUkRkluMUqknX+v0TNO4SkCEzEXAuZQMpnAqpr+ERdfDGEMgAWFWACE/OQGcbGoBqEpQluA8EUPUFegEcAaHUqKXkJ0RRGDYyvrOQlHPY3JcCSuSziOmuYESpobMQVmXTAJ2rNFYo1EsluxFYRndxORGia2toawKfHRMXnSPdBqb1ppkbxi4jBPeCZtTijkGVZQQReCvj53os7iAMgIgXDE8ClnTy7JKc0Qs41GRoETrwSKuGJPzOLJrhKGxFcpmDQ+SZWnSS9CpDTsBn0VZzPcnps8Y3IALE1ar+T6aKCxoorAtnHNzG908htP8VDGzVeQ5i/2ktERKriEJRfAhAVMKohG1hbwHWJUckgTsjwo8QZi5GqIyRCUaHT44fJzQBjwaQ3bYKNHK4ybN6Xzh8HzmfJnE3cErLv2AMiW3t1u0Nks7TAIVYvo+rTQ+OM7DBVtUKQcRTY2c5/jgMHrRseiHia5zjA7C3Fa+buW6ZpF9vr6SYv4r6ObqXs8Lx4s96t861gyxL3xz/tD53+vWiF8LGHzxe37mtV8CUlaw2xfOOLcjXr1IzlJ/7t780vetgdG/9fGrQQWtNdOQBdGSIGNZp43KEYOWCl27IcaRftDorhMFfESR3YXAqeulvzfZgA19L6issQzjIDRWDe22Zhz2TGOL1hBVWlysZr+/wd95Nu1GaH5FRXaKKIryyikiq6PO/sLotLGH1cOaoxQJzKJMPFhaHzKanmsY+ef59+S4plRKfLhQSWNcD2Ql4oHz5rxMzhm1lzNIgWZcDcD1cY24ZbbBkqwvyf9V28MXJ9E1QvdzCODLQbsEqr/02ddf8XNo4lp9V4Lg9XNKVNsodMaYqhxhfU8KQe3LUqq12+2Wd+/f8sP9PY8PDzw9HTg9H+iGnnM30J07YoiUVU27aSmKQmwCY+Dbb//Mx8dPdJcL+/2er95/zdfffM1uv+NyPnM4HHh8fOTp6ZFLd6GsSt69ecN/+off8tvffMU333xFVVuG4YL3suj3fc84TkyjJwTNOAw8fDrww4dP/Ou3f+bpcGAYJpq65fWbV2yblrZtePf2FV+9e837d6/ZbyuskRsZgqMfRk7dkUt3wSdv5/PlwqfHJ7qu5/h85vHxCbRls92JgF4s+c3XX1OVln440/dnxmHk4eMDfhrZ7ja8efOW/e6Gx4dHPj48iDaKUZSlJUSHsVaSPGulhaCupWIUgiRMKlKUVnzmfaDvO54eDzw9PaEU3Ozu2Gw2ODcxTdJjanTq4zTSZ9k2FZu2xWgtQoapD1Uo/GbuXUUtgkODE/YBIc2ZkHRNgughdJcLzsnnGC0BorU1kZJ+CMQp8qwHhm4iTgNWQbvZ0W5vqZ8euZx7QhgYholp7FEGbm9uqd81HJ8vHI9nYmq92u521L4CHq9Gug+wazfUzSZdQyB7aBelxY0jnz59oCoL2naDQtoHrLYSWOhI29RsrbALno8Xnk8dQy86AtM0cjpf6Lse73xqUTFUwVJohXOG/gKhLKhSW4pOa/l2U1OYVwyXKVUzoSw1RdkkSrsEpjFGxmFM4y5wf/+a7W7H6M74AN0wpuqlVD0VElhFItMUZsvRqiyFJRGmpC0hYpd101AUojretAK2hNMRoyVQDkGYBxFSv6xU4TZtS1GWNE1DCJ6udxhjsWVB3TY0bUvbyPX65A6U6fpGJ9XtKImPSkqyQt9equRZMFiZtLavlqC8li+JZdKxEehzXt+l51r2E6MSEyCxHTLV9fp4qbidhPxmOjSopJ24boXI/8u6CXG1X83AuM+uFk6+ewUqmJWoYm4DEYBDoYwIwClkvnnncH7EKdG80aIGNu+hISXsimwDF+YdJ4RAYS1KSZAf1CIcGVmcKjTXbSf5d7+4P622tJdVtS8dVwGyTtVrMg1cihLZXSC711zvmdfPPp9njkHys1v/3FqZGwsVOiXXXsQJ/TQRtSQh8r7AMPR03RnnxqShoOfnxPw5fv4OswIV/JQq2loL20WlhD+BJ9YYdFGhihJbVtRtS9VsaDdbadchJrwnxzmSeMYIOgECM2Czst1c2wNmsOVl+8kswJfuU6b2Z2HCJen4kn5JxBgkmdX26jNffsfLWGpO1FfJ0RyAx/iZ6KNcWkjnp/DOMQZxxNHGUNU1SinRWUDaDApboY1iHAeCX8QL87lJ22IztwFIW8Yi1jkMw7xW5XNc3quuQJj1z9fihsosFpLT0c2iqE3TiL22EneeGCIuim6D2B1X8707n88zgwSYn0+MkbIo6JPbQ1SiR7Kec9cJbhYlTLaqQVoeisQuztci66lf1i8lcbxSwlgwpkQbneJAabeKmQWscpzuBeCIcbblBQMuCzbG2ao4quTEhpnX2TmNS8BVdktTSTxUxwC2mItzucYncyrH5BAz2y0qnAvp2hPIhAhl62CYxhEXJpwfwUWcB+NTa14UFu/pNPLTT5/46aePHJ9PBC/tfVFpylJaza9aMvKcmdeakICz3D6eZ1Fa7/BYY+frDTGktSlCSK1hV213y3HdXvQfV/Dw/3aHulKq+JsevxpUqMoSN2WLxtTDlZC64CJERV1vEtW0I+LwLhJCPyfKEZd6uYTqVJYl0zhyPB7x3vPTTxqUBON393v67jVdt8VaRVQCKLRNQ1VU9FWH1Vqqk8rME2TtE54XiiVZXzMAJDCPq4BDZtV1T9R1Mq5nVCu/ZaVlvPozT9AvoE+rc0kR6s8m+/EluJY38auJKee8fm292V4HodffcR1gLUKMXwIIlj7eXx6SL8/j5d9fAivX35MX3/zeL3/OZ+BMegrGmNQykoIAJFHbbrf8/h/+wN3dHQ8PDzx8esAYK8m9c7hx5Pb+FXVTY7Sm2Wzpu55LP1LYkvfvv+HmZse7d+9pmpp+6BmTaFHelIvCstttef3mnt/95mvevXvDfrcBFXGup+sGnp97jDFJXb9CYXg6PPPjh088Ph3wzjP0omj/+tU9/8s//gO/+91vudltef36jrubLZrA8fjE8XigKCzWKsah4+npwKdPj1wuPUoZrC2ZBnh6PPPjjx+ZxpFXb99ys7/HGMN4HtjfbKirEvUsdEdtYJp6TL1lt9/Qtlu89zw9PfH8/JTQfYW1G4rknGCtorSasqiIwPlyxk0OpWSNGIaB4AMuVc0vF2EibNqWoihTj6E8e1sUlEVJ06bAKlVKpmmk7zuen08Mk4gk2rJAZWVpJYG+1grnJ6FoerF21MoSNBAVzsE0DqgYuNlt+e03X9O2LS6IHeWnnw4MXUeYRurSEsOIwXOz3/DNN1/x6nZD60b6QcAN7zqsCrSbLe/evKKqWsL0E8fno1h/GcPNfk+rPC9Bhf3+nru7d7x+/QrnJp6fnzlfTvjguN1sOT0f+fjhJ3a7G/Z7qRDWVcQqyzA6xlE0HNqmwtgSW0jF+3jqCW5i7D1Pj4/03YBSit1O2F27TUtTFRQGXHBM5zF51EvryDiNtG1NU9f4raeqyqQKXbDZtOz2G2IIHJ6fyQJw43TicLgIQFC9Y7Pd0/c9l26k60ahWxYFiV1MURS4GOmTNdluq9FlpoCrBF4Z6rqZe3bFblXTJ2/13H9eVxVZJJS0guik8VFUlbAGQqSoKppNS7tp2W431HUlNN3g58pdWRYiXqbWweNSyQipdiA1P0BJ1SnkiBhSDy1pHUWq7YmaEFSqoqY9QEfRJBIQIySxLgmk/fR5FV1ccPRcQQRWQXfaVwJCgZ/X0AVIuE6qlz1AqQw4rOwyg2dmKqjcy53W6FwlRkOqGitAWZLQ4iiVwXEEoylUhdIlyggbBESILJe0TaryZeBGQCidwEg/Vzq9FxYfsAjcvbiuL+2D0V/fy5+voq2STq3m+zwH4PHakcKlPSAfcp7L5/1c5Sy/lhPEoihEoDnmc5Bq6DpBn9kO0RO8iJtKYhrmwscS90AWjJZrye4F6Zkn1mUgpD6EdJ+UsDt1UVCUJbassU1Lu93RtjvKqmF0UqmOXCfeYQayEt9kjrWWmOrnntPPPRel1Ny3n3v/ZyG/q+tdYqrsTgB6FhaUMZY0P1aA3BL8XX93/uwMTPvo5jjS5NaJNE+0kXHqU5Xbe48tyzkJ90mjqSgKbCEsQudSWwILAJW/M2uAfQkkexnTZtBlPXZfjrv13zPgNMeEWoFftCJEwLcixMh47j4DY7QW4US3utaszZA/O+sr5bjoJZC3Zi3kOFqWzwyyCYsmizZmECK7HszODoBRIvxuTCHjdgUUOS/jXebNsjkoRVrb1AwUscoR4goUVHO8HVCJxSLzKhUVowDjeS4Hn5lHy1hbjyn5t4C1kqQLKze4UVo1Y3b8CBir8UHO1UdHiAoXNEYHgrdpDz7y/Xc/8N1333M4HHFTTCBQOYM8eb5kxGAtairPgNQ2ujiJ5FwgRhlfWdtIkx1a9Cyg/XIdzs/1JWPhPxqYcDUnuAY+/q9y/FX39O94jb8aVNjdbPFG7NwUuXcub9ZpIGIIXmgxWhWAwQcl/vFG7Mq0NlIJUVF69ZQgt6fLGe8CIWkkeO/wznM4PGGsoq5L7u9vuNvf0VR1CmSkJSL33Qv11KOCtB1YK9TerCArvU+5wpE1D7LSc2YI5Pm3VHpy20CcNx8vaOQcPpLKRMyf/RJQCH6pyMw/S81SmbopqHgKLoDZBYJlw375uflcX26K6z/l9K4H018zgV4O4uV7Phc1efkdLzfG9esLSHANanxxQVJRWlbCjB0n9E0qOFK1NjN9K3tUK2W4vXvFZrvj/tUr7u7v2N/d8vHHn3g+HKRKHEUsUBtFd+4o2wYIbLc7ttsNTbPBuZExCdyFKMHKzc2e3W7D3d0tX71/y3a3oSo10U9c+gvH44Gu7xjGAbQhBIUi0F1GfvjpE4enIzFCXbUU5hmtYL9rubtp2bSasnAYNVDYRjYZL6r63ju09hyPT/zw4098/PjANEasranKDcfTmT/98Qd++P4Dd3e3lKZCY1AofJw4nh45PItF4c3NLfvdlj65K0RV4KaIDxMRqJoSozXWFGw2G+q6ZLOtKQtLYTWbjQABx+dn+r6nLGoUI8NwlM+LUNcVaEVbtTRtg4uB4XhkGvsZ/GmaiqauCSEyTBPj6cTpdGIWl9LSW3l6PshGpiRJ1SpC0EzjSPBuFqqywlolhsjkIDhHXRa8f/uW/c0dbfMT337/I08PR46HjnGc0FrEwLruRAiOt68nys0eVVR0w8AURoyJVJVU7bdNzbZpGSfPOPQE51BKEgNrLWrt0ZSOze6Osmq5uXtFUxV89/2fOR2fGKceFfdoPGPfcYqR7nTHzc0dMUZOpwt+CoQUNJWlpW4rJj9RVRqlamzRcr70FMbiraesCvY3G+7ub9m1DRrPNHbzuT4/C9Bb17W0CVSSXBdWbMEul4Cxlu2u5uZmlwDRDDCJF/en8YnD8yeC8jSbLWWqbimlOHc9T4cTRkHbtuysVPG6/iTPKRpQJXVVUpUNZVGLkn6AGFVK2mWNNsZijXiQ66gordjl+RDwUbR4puCAAW1r6qZmv9nQbrfc3N2z2+9pdhsJnrxHI/aeVVHOldAYYxKgSz3Y6ZlNzsu+YgzaWIT+Ksr4fsUskPuTgOW5Up6rcUl8K8r+GX0kRp/6pqe5fcKPEVh86AGxhTPJd50cH4iQ4WzNF5f1VMCQZW9EfXkNV0rJ/V2D01qJKDGByTuk3Syx/aKaK1QhSCuDVMILSkR0bBhH+qEnyEdjC40tiyScp3AuWQeqhckHUv2NKVBVyS4uThN4ZtAkEkDHue1lFoabd5Dr6/SrveRl8vVSnO/l+2Yxxbgkm8SInxaXivlhRKmCZrDgpUOBXt2zdVKY1f9z73yunMYoSZa1wjTwLqbvdGk8GJRJGgx4se5MSaYuDFHLuPR4XIwQ/cz2VKnaKeCYPDuT5pXSBm1FVb9pWtp2Q900TCES0aAtRi/PS2wFZT2anyNZbPPaiWt9XBVYVmNx/XxMFrBMzznPS5WApxivbSlVAhhDWKr2OQnK7IV0gkSdnkUKuGZgYgVWBK7n9UsgK4NNi2uJn9+XmSlaLy0wy+cYuXdJ9DQ78mRxxgwureOhqqrmfXDNQsnnlEGJfO75fVfaEqtE02iDKpfXBDw2NE3D1A3LujdJy2IGeNq2pe/7GTiYVgUWEkirdSGuEFNqX1Gk85OWCYlfpFUrJ7LL/ReNDGsXQDT4aZ5H8vhkThBNYhSYBFjKYV6whmNcWofMqoAW/ErTK67i0wiozO83ZHt4WVyEoxMS2AGZnZnXD4M1JTqJhGbQTnR0wgxART8yjR3TNCJtawE3ecZRxBoX0UYvOjpKid5J1IQAfTfy/Hzk+HxmGEZiUAmUEYbCAsiI4PmUgR6YgVEFM3NlmXvXcXfOc2ReLI4j6/Gcj5ctZf/Rk/X/yMDH/9WOXw0qbLYNyni6rhM6HsuCmitFw+gI3gMTEYPWFUaLGmtZGDQR5yfGocO7kWiEEIpSaKwgct7gXKS7OBQnuq6jKBU3+y2bpiEGaOoNdze3NG1DUVom51MVhXkxNdouiKxaQI2l8iALhlRlwmyns/y3XPsaNSbm1ofs/pDr5FkBm/k85t/PoPgqgFpvpHqNlIcZwyZG6be6Jqx8jkbnf6//zOfwl0zq6+rV59WCn/v8X3o9v/Zywq6DiJ871ovbZ9eZz1MLWAWIawbyb62NWOLMquo5SfDYqqRuara7LfubG27v73j+zW94Phx4+PSJse/Fg9l7bHWhqGsUYg+oFDPdr079/c45hrZNPYeW27sbXt/fsd+2bJoaQFShI2w2G/Y3NzyfLnTdyOPTM58+PfHp0wHnArYQtV6AV/d3fPXuFU1tGPtnVDDsNoYYGoy1tK2o5g/DyPF44WNq63AuYkxJd5n48fvvODyfeHw8UZY1r169YrfboY0AGm1b4NxI1w9Jd0QTPExTYBwDh6czp8ORECdidGw2jSQOumSz3bDbbrm9u6GuCwgebRRD3+O9gBTj4Difz8nu0dG2LWVZybwK0h8KgePzgafHB4rCpraTSHfpGIaBc2oVUUqsGpumEc/1GFLyL1UpSWhkDYpBqJfBSVVTqQDR40YvAYRLSbORdUIT6S9nPn34wNPDCW0L6rrGhZrjxTGMHUEbdPUjz6czBkdVwH7bsNEN5iyBXIyRaRwYh46hvxCiQj1IArgrDLx9OchLTpeJw9MJtyk5n0+czs9MU8/pWOOdpygMQz/w+PiENTWgmMZAYSvaWujhdWkJfsRNF+racn+3wxYbPn165vh8wrtAXZWUhaEwiqop0EFjtKetLd3lQt93/PD995RlSbtp2Wy3lKVl0zRMbsQHizYR50eOpwNFukchRKwpJFgP0A8j0zhx6j5RFJWoxFcV3rs5uBydOAkZa+mmwDh6OA/ACb9p0Fqz2W6ZnJNqaSHBad/3TKP0FEuCkfqzgyToJoOygEoid94JQH3/6hU39/e0mw3NbktZCoMh7wtZAA2YK+IhhqTYvVbkT0l6SnKyLS8JcF4nVfMekhP5OH+AsBqi9LUGL/a4k3f41FctQariM1AhgeLzCp0TqrSvZHA1V4pfVoivsNkXidxMg40RbRJ9WEmhwLkxAfDLeh5SS5FzAa0DShUUZYEqS9xYMDkngmPjhNYFQU34GClIiYUonCU3CWEbZftCubTle3Iwb7SeRRG9X1oTcx9+ugXzs1gQnRwbrNs/8n0J8/uW30t7r/PzvclVOmKUaxuFEYViiYNWN3hNU89JYg7k15Xm9b6Yx573Pn22Fu2GwuL9xJTaxFRitmThOKmey/WJCKO0AXnvmNyAcyOiLyPJnZXm6fm+aS2WytoUCTQwKFNQtS3tZkdV1YBentOcUEQBgFbP6yUwE0JEheV+r8fel8Zhvi8ZDMigy9p94KXt5svPlYr28t6cNGltljbYNZgVl8QpP7sFMLg+z5cFD3EwmISRF0IS8NRzcmXMojflvUfppJXggwgRrs79Zawmz2Zl76oW8ckMmDjn5nGW35cBjfV/WVgx677k37PaXrVNFIVFG0tT11f2lfneZ5vdXAm//k/W3HVLByztBWvGSf4dcZKwSEoSV8nt8iy01sTw8lkj2je6QCmLSrbseb21ifGxBga9C4CjsktFPkQpKi7PV0F6jvM9V1krJYMjIsg5C+HMz2thMPvgwSl0kbRKhD+L9xPOjUxTz+R6hrFjHEVcWyuxwhyTppXzst8ZazCmpChLxNLcczwOHJ6OjKMju+L5VEkLQeyX8z3PDF69Yilk1sdLsDMEB8qjtDiVhRAIXsR1tU5rr3PJEtR8lltcFwn/snj/f9TxpXP9v8zxIkf9i3/tb38m8/FXCDUGqsJQxRKX+mmnQfzho9Ioo5jGUfr+lAZlKIoGEJSvKIxshv1ZCHLJtmbyHucDVhvpOUOaQt0UuJx7vLO0bUlnRz59PNA0La/uX7H5WvrlXfBMbiBzKWcf4kLPG8mCLofrwR6RJD7E5Dwgi8fcXwfza/L3NUNj6aUUvEAsDtcD9WoDyoBDQtPzIj+/T1a3ZOW90LDWm906aJ1P6d+YEF+a9F/++UL1/bn3funfSyDGz7735d+/FAj8WxM6v0/LP2bAQBLHRZySXCFJrLfgEzJrRSE9IJvRdrenKAv2+z1d95r71694fjqkhLZH24KmbQnO0/c9fS9U7dzzW9UN7TQyjQNlZanrkrvbPa/ubqnrkuBE1bkqC25u32OKgmEc8VExDI5xSoJ1RYFH+iX7rqMuS37z1Xt+/9tvuL1pKEvFdtfw9s0Nm02JdzEl0ZZx7Hh8euZwOKN0TdsWXM4DHz4+8P13P+F94P7+nt///nd8/c0bysripgEfBrSu6TsZT1XZopTm8PTM87OIWU5uoOtOWBt5++aO7XYrLiXRUpQlddvQthuMgefnZ4b+wtB1+OBwPtL3FwA2TcvNzQ1N01z1xIYQ6Lsz58uZjw8PFMay3W4higp13/d8enxkmiY2G9FOaZom6SL0VE1NURSUiWoq7CaPd6nlwgkYp0yiDDthPhGEIXXuLzx8+sTx6cA0DMQwYaxCqYgLHhU9uiiprMWbgg+PJw7PJ9pS8+ZuR2VLgoHgFafTmapqko7HhufDCRdkLXo+PdMT4e11D/iPH5+Y1JGnw4Gm0fjpAipSVQXejzgfKKzhfOo4HJ7Z7+4oi5q63ghFPnqiFvpt31/o+wtFUbHdbohIq0FZFGzaFoxnmgZCdDRViSEwmUhdFjR1xeND4Pn5mX5YRMaUgm3TCMV7dEzDyGkc0Uqew83NHRoRl2uqhlf3JrUcaR7PFx6fnjldOpqmmSm93nvOl57j6TJX5UDTj4FpeqbvL2w2W4wtKMqKqqopSlGwH/qjtEXYgoBicmKTOU3JVjg5yQj901JtNpSV6Cdsdzfs9zfYsgSlU0DEHORmoa4ciOX/9Iwjryr9JlWAY1gAYkhitUKNXYMQKkKiJYgnfAyQxhcx4IYhzZmJkJI+AQ8+Z7dIIkgyMUoJs5p9JUQcUukZbIUcCOZ97zphWS/n2V5NKQFnlTKgZU8tlIBmIRqU94ktJdcyTlOqJmtiTEC+kcTERJKtm+y/wzgyukBTy7wSzRMSRqwobXGVQK5bF1EiVop3CdCdiKsgeklGPm85WACWpb9fjjBXlld3glS2TuJ+KalLVUdFxCWWglZg0r7uZUB9lvC+LGyse94XAUe5VjeJNWFwQcQfjQFlUUjbVt93RO8xVuGnib4XrZ4y6UgJc01hbZWA14FhHJJNoTCLsr0rJJE7RFcBrSXhJNGbi5Km2dC2LUoXjJOXAaOWhDsnY9oUGFatM+tEMwRi1r3Jdz0lMnMFfR6T18BEvmfL913/Xo7r1vd3YYHo2TYvV6VzEiVz28zPNhLJLU/rI1efrxgKYbk2pTVhkr07i0lnECSzFKyV9SuEQJgmbCFrjvPjPC9zoj1NDmOK1b1YKsKZSZCTxPn8Vq0x63vxUq8iTYRrMIbVnF8BFgDb3Y7z6UTf91fPJ0ax2M2AzTqO01ozpoQ2z8lsYTkMA8MwzHu23JsFmMjgj+iLSGy92OEu81ap7LggMZAUD5NiJ1y1hq2vSe6VT/N6AfUyOKdinrvXzJIYha2y5AC5BUDWGpkDSWtDa0RPIenHBI/z2SUGUJ4QJoIfCX5gmgamqce5QeJKo4l4QnQMY5/0ZxQqiLBo8BrvI58envju2w/88P0Dp0tPUTcUTqGUIyYQKCIMhCxe70OY7681JrFIJlBRmHdKM7N10tokul3XRUPvw/y7IUgbxi/F7v9/psL/fY5fDSpcLmd8nGRSJmrZOA54J4NVAkcBFkCqHSpYoeskxWTZwAoRVtGlCAuFyGQcIJuhtUJjD9Ezji4J3Env0vl8wVrL2zdvefv6JMmkFh9VlEqVhYTWKj8vRLLgq/lngpA6sclaURHn9Nr7ueojQEJOVmMK6GIGRRfEKCryGjhXitLrMS/cqU90XuxROX4hlYpYNBrSIsrS17ZUXOLV5vASf/o16ODn6PjPLwBfBgKuEbN1YPBzaOUvAQkZMV2/7+q7dV7kFleL8OI9uUolgQaErLebAgcfA0ZJf6BWStTgt1vu7u+5nM9C7ZtSz+AwcjqdeHp85HK54KYJN454H8gqxkoF7u9uef/+HW1d8vjpI/3pSFWXvP/qK3a7vQAKTujZWlnqquHuVUHV9Hz8dGAYTtzf3fLV+zf8r/+Pf+Sr93coRsoCbvYbysIw9D3nc8/x1HM8dTw+HXl8utD1CmtK+t7xw4+PfPz4xOQCu+2Gd+/e8M0373j15oYYB7p+Yhhk3Du/MI4OTweOxzNa2URnFIpt27a8efeG/X7D8XTCUIqgU0L4nfM8PT5z6U4Qxb5Rei49m03L7d0tm+0WhUrtC5rtZgNEvB/R2tC2G6wxKCUUVWsDxoiFVgiRupaEXYI3l5Sqhb5Z2AKbqKTjMHA5nzkezlJ1MWZW2pf+ZyjLiqgVIPZT1mpub/YQoanP9KPDoynrkmrTCo03VWAm5xmATw9nLseOutSUlUHpiNJP3NzcUdUNr16/wRYlpqioHw8YNwBPV+P8X/74HaOybFrDfldyd9tyf3vPpikIbqLr+qQp0AmoNY7YoiEEOJ7ODFPPdtcQojhOOCcMsa7rUMphC8vd7Q39OHEZjsmf2orI5jTiponT2GG0pq5rCQinEe8c57MAQn0/MA6Orhvp+4Gu64kB3BSxppEKpy6IybqzrhuazYZ6t6MoCg5PB6mWxrA6RxjVhHOBuq5BKYZxIrqO7qJk3LQbiqqcK39lVUlwToeKi7POOIxczhcBlSpLYSz7fSU07sJS1jXNZkPVVNiypKylHWOcBBwpCisOFEaU9XOAlMHoECPTOJIdg4yV3l2VkrKYAAOFnvcDrZdADGSvUKirXvjoXQIWojD2EIBBqZgCcY0Nhs8Oleivq39LQqDnyqtO+9yyFi4JQ0iWQ8sa/QXqf/4ZCXRHWk5CCOigMIW0L4Y44tM6CDnYzKLMKVkqK6q6paprotJ0wyTsrj4SjcuXgFayLxptUPq6irZOLsUlJrtT5L5nltaHtMfO+0a6FmOzJsSS8L7cW9aJyNX9YElO8rXFICKKnoBKQKlJgbm4PC17mFkBDevryvtuTgyDF3eWmLQtJIEChbRRuWkiuCm1yMTEPkhsGyvfHaOAQ9mZZpgGJueSbWwUZfkYZ9u+WSNKaVxI4IwtKMuKqhFQzhQlMShCdGDs1X0VMC8lYdmuLyVpuVUm+uRtH67BnjXYsr7X88+0TkBH2mcSs9Sm1owI+BgIxCQ4qSDFDi8Ta7nPAiSun/H8fWny5vMIq7HCi/GS98u5Mp971lFzwqaUABgmCyRGSZAXhscKqExjJIMn+fUMhOSxBczJelGI5sA6Tlr/Xoxx1jrIYFt+r02JvlJi157bttbghTaGsijxqR3OJfbBl3RM1uBZBhGcm1ZrZNb8gGyf6Zy0e+Qk3vslXpPYXV9dm8ox9hWbJAEGiZUTEwihtLTMhBXLVWwnIahkF+oD2co8s0giHhVB68UeMhfMcpu0WrVp5Pg8xsxaTu1YSGtCZtJl5hkqII1YHqUjUXkBlqI46YQw4dBk8dpxEtvaiABzwTuO7pnn5zPf/vlHvv/hI6djT8QSQ2oFsVbi08nNhcu5zWH1fCLCunXOYQuTwEZL9Ek0c6bnpFxGa3QUly9tljaaPE+/tKb+NcfPFzy/nPD/e8GKX8p7fu5afhFA+RkewC/eGwW5LPDrjvhXXf91aeFve/xqUKHre4yJCXn0XM7nVCXSSSTNYEwkFpARRZRLdlTIpFURayt84dHIRmeLSB3T4wiC9Gki0U1JaVQscsQOMlAUn/iXf/4jGsXXX7/j7vUrbu/vEtI7ife3FsGoruvmPmHZZGQChUS5DKsN3iYadV5o5psfFcok1DLEVE2KcyCXaAoA5K06J/2yqZl5sEnf13qjS5vzDCS/ABVUvKIWygb3ZSDglyb0z7EGrn/3lxHFnwcJ/rLfyd/9cwvFl9738vsWtPo6cF+CnLXjRS69gc6Az8rxI0SPgiTMJs+/rmtu7+7m5CImNfP+0vH0+MinDw/89NMP/PTDD4zDlMakpmka2lRFf3p65Ls//4noRl6/fs0wOo7HM/044pzoKEyTUP72W6GVmscDZWF4/+4t/+t/+Uf+8T//gbqCvjuimJjGiW+//ZZ+mHAOus7z4eGZjx8fOR07hmHifL5wOp0ZB0dVt7x+85bdtmW3bXGhJ8aWpi1RZmJyZ56PZ7F2HUaCP9N3IzEgCX5hKMqG+1c3fP31a37z2/doI5vmpr4BFOfzmYfHR7x3PDw80XUXlIa6LAheKHnb7Y66aZAqpQACuWpdFCV107C/uaVtN+R+UGMK6rql3Uhvftdd2O9vqKqSw0F0FOq6EitaPRBDoAPGceBwOPD0dMC7iLUFbV3RNAI+EMXnvG1rQtRsNy33d7eYoqCuG+qqRusPPJ8uBDRVUxFUwTg5pgm0LTBYQnDiB+0dm6ag3ZUYK+rM/RiwyRVns91JpW97Q+EnGP/fV3Pj4XCkC5puKFBmx83tnra94fZmwzhc0OpMYT2nU8f5MnE8nQgBun7k8fGJgKeoCmw/MU6BiKYfPf7pAMpiTM1+v6McBtAT49ThxoFxGMB7pnGk604QI3d3t7x+/Zrj8cj333/PNHW0bcs0CRDQ9yPj4AlepTV/xNoLu90OYyzT5Hh+PrLdwf72lq/ubtluGz5tGo5H0U04n3t8FHeewpbCOMgV6SBMkugj3aUn+IjuDE0zYoxlu92x398QtViVWlOg0IyTpxukZalIY6rZbDBFyeQ9dduw2Wzmylg+Ms03Awoh2dOqVIEySaHbjcLEs1bYOZK3yAaTA2VZARf/mTgri8u6FKLMm+A93k34aZTWnOAg5n1SKOXKJBeKwmLCF5gKapWYrZIytX49fl7xXf06y1aSA+KfD65iYmNkscslaMqVuIVeixL7vjmAtTbZvlqKqsLoAmUmTucL0+TwSZupLEXLgijaECqqVaK27Auy/od5dY8wty2uKbw6RtZVRkAYImGppC+f9/P75kuWQd57RSySubgyi+vlpC4ucUD+npyIrZXv1+02MUZIgEne940VG0BiYJoGvJfe6hCE4RaijOHM1IsIK0To9jG10qTkD2agyQdpackFmYjGR2EohAjWFjTbHZvdDbasxBVklXyFNK5zoid94p6odRpcUVytgpd9dF20WV37uof7M0AhzUOV2l0m72bGQJKcukqiVXovKrNsFmDpGpxaCjprZkIkpt76BVj70nkRF97oDM7EXGmXYkEGuQBMFKapMKjMXFAaExi3TsZ0YvusdRDW55D/ntsWFlG9pV1jPdYyOJrZG3MbRGLc6JR4u8FdtVA459Ax4pBx3TSNtDy/0HDI712fX46vdHblCouQdW7JkWKkaClky8yrIlOMqe0MwKC1n+e+9zn+AxPFgUpHcR3xQYR0VQDscq/lswNepZg65jaw/Ozzd4cEBiRdrvhiDcmLZ25lSOuftFHneyCtRHEuEpLAC53m7kiMIz4MODcwuY6YCq6ZzSL3WYpgk4vCrsQzTT0fPz7xww8f+OmnB7puJERpRxVwcGFk5+eUx38evzMYtFoH888EWNdX41J0N17OSy2iuolpzapVaL1m5uNlHP+S+fBv5Qh/6fFvARq/BFj89zr+rWLqrzmuGex/3Xn8rY9fDSqUZcG2LamrmtPpzLnr0V5YCsZqUchNFjQoGKchVfYVPi30Rim0BRuqpMAasYVBaQshLxqQvZUlqTdoI5POeZeqsP+Nw/ORcz/wn7WlrBuapmWhIwk6d7n01xuPWlUdItIr6rwAiTGJ2KWAMTMIlEIARpWpbyLCRlx6ruaHZDPavExgKVzouZqFvvaLmGmseXF78cCv0a/FgWGZfJ8PkF9K1v/a4+c/528/QF8CFl8OAGNa5/O9yL+3BL75T3mey8Ivvy3PMBJFZ0Bl6lsKSKJK/taOpq5pNxs2mx0oOBwOPDx8ou/OlNZwe3ND8IF//ud/5vD0iUJFXt+/oqxbDocj53OHsjZVmJKgk5cWmmkY8dOEMZqqLqibEqUjtii4rW4YugtPh098//2PdJcBY0v6UfGnb3/ghx8+cj4NnE8dXXdJdpjv+err99zstygd8H4g4ilKEVN0vhfhpVOPc4ruMvL0dAQUm3ZD34s15u3Njt/+9mt+97uv2e1bnO/F4SFaxmGif3zkeHjmdDzz8PBAP1xQEXa7Dbtdy/0rYSjUdT0HdtMk+giXvoO+o+9HqqrhZn+LAk5nYQoYW1KUFRtlsUVJVTUIkGdSoOIZe7GjDUEEmE7nE0+PT1wuF+p2S9u0VIUAhW3bAOCEoYxGU9cVN/sNGIv3kePlhLJgCqmGFaVinCam4cI0evGQj4APGAq0tQwuMjxfsEWkHzxPpw6rDFVZ0R47Xr9+TdluMEUF4/UY90rTuQC9Y9t7hikyTDCMkcI21K0hcMGWNXrynLsjl66j68Qq0pSG+tKLi8LQ0/eeiJLWFT/QNJHdrqTSBbpTnE8nfvQTdVWwqWsJ0lEQAqUtaKqKy+ksQKfS4h4yOvpO9DEkNtFpbdX03UBV1VSVYq6uJhvRutRYu6E0iptdy+XS8fT0zPNRwNht26BtmaolUFiD10Eo1DFw6Tu8jwzDhDEFtmyo2y2mKDmdLyKSqCWRzarqthBqZ2ELiqqmILLZ3dC0G4y2eOcJsUd6zg31rp61MNwwEWKkKJcK4ORc0v1gDqQUEULAGHXVuhYR4cwYg7SwxcUSMCAWc8SUbCG9qrk64aIA82TQu5CxpYLYHq+PnNytV7f1eijrm1qtdUvwGOPLVroX62rGx8MS9ERSguJCSvJSFdzLf0oZylqqsybZY4bg0bagNFIRyzT5uipR1jK5QDed8EkrJSih9ka97G3xRcU1vy7JhqzVC0iQe8Zz4qwIIVUv83WoMJ/HzM7I4Pz6/sUUrEUE7InpPq+STZVbNtIDkS09FSqCVCOVltbOXBHOCV0GqGxK7OZ2gRBkrwmO6AOaawvIse+TDaGfz8kojbYWkCQmJzR6ZkKu3A7mQD6PHJnHKENAE6IGZUVPptmx2d6y2e7BGMbJkS3/5gRlvl/pniI2fMRADC5phvg0F64TiRx/fQb8rH6ulBRyQnr+63aRddK8Bpzyf0KpT/nfi3aM6/BBzivPizVzYI4+4hJ/yBVfx0Bfqkz6EAh+XMTvTNLaSjFojDGte9MMhq1bZoZhALKQ3qKTsD6/DDrkcZTPJwP2wEx7B5aYIwR0Kp5k2+YsshhjXLVhTJTKzAzktbZCbsHI7x3Hcb7308oVYg2I5Ge+BnrGcZyBJRFmTDGc1mkM6zR3xlXSGojRoI0ieCfxOzLfhdMbEYFkldoiljZmeV75zwU0CnPFVxMI+OAgqCt9FMgxfQZMUqE0Zl0IYRCJKLhdzp9c1XeEkIB91zGMF7r+LE5UKs2PBGjgQWGwpuJ4fKbvJ4KHw+HIt3/+Uewjzx3Wlhhd4K2nKJLVcQJqKl0Le0nrz+ZXHt8ZRBI9loX1m2NolYDj/OvCBkvzWa0tWD+bAj975Dj9l47/Ecn+3/t4CbT8tcDJf/TjV4MKRVmJYElazMuypDR2ps4OwyB9ZNFL4pwQR0GHPTHKILRGKOfBCQ0IIt5NuHFCKSetAjGKEJ+WqWI1hDCCC/TDxPDTA/2lJ4TINHnOl4F3795KL1twNE2NtULH64cLVVVSFJl6luzzlIHgJRBI9ElZ3Cy5FiILSSCq3OMVUNnDO9FcM/otgVm25oIQdLLFU2A0s7TRCtnN60na3pi3s/UA5KWAz8ue0c/Rv5d//9K/v3R8xgD42fes//35z/+9E2b5ji8IPSbhSqWW9yrpScm/sgQ989/ibGencmidkoEZVQa852pDDN7jpkQ99cLSaduWzWbHNHmeDkcKHVHaY7W054QAr96+Fb0PFzhfngVU0ppp8vRjUkT2gXEYk1Wj49XdHW/e3rHZt2CEqrZtt0zDyPOhp7tMHI893XDm8fnCt99/4PHxmculxyrL+6++4uuv3/P69T11UxLDmK69ENtBozmdLvz04wM//fjIOBi8C5xOPU9PB8qyZLNpKSvD7e2Or96/5d2711RVkfqXFcYUfPvtD5xPFx4fHzk8Hvj08RPn85miKLjZ79DaUFUNTbPFFgWRpXc9V0Scc/R9T3Ceuq6p6ho/OfquT/oVYr3ZDwPjNGG1oarKJbEJ8Hw4cbmchJ2Ep+su9JcLAcUGI0yIuqZtW7a7LUZrBufohgkU2MJStQ2VD7jo6IaB0Xswhqou2TSNrDUdTGGEJNgpllkNpTF0Q8/hdEE7TzfKWMF5SbJMwceHA9ubW2oVPhNqtHWFUQFdGLwqOF8c333/iU8fH3n36pa6KogkBfYUTI7O0Y0D/TRSFw1TUEznkeOxox8GESKsGoIaxBLP5KqeiGYO3Zn9fo/aRxTClrFFwTQ6js/iQLLf3+K9BL5D10MU1ocxMI4T1kDb1milmKaBGCfAU9UGbQLDeGTsxdv8ZlvTlJamNEQ/4aeOGBX7bUtRVYxDSZ/EPWPRyBqoF5pv3/d8/PQJlOH27i75pQdsUbDZbkFF6rqkbiqyQGtQyLVrTVGV2ERHjyEQURgjuijWmBnsyolrJM6tPz4yt0bZZLkltPFUSUrrTYgu6aeI1gBRKK8hiUhGFSGIRoUkAkJVF5dTBUMvWgjaJjV/i2TIhpdIVIifJzq8WOtgpcfzotKZr1F+X9a9vF77rDeQP3/eZxSknmGUUIf9ql+6rCuZl3MFbKnGOCeUc+88nogxBVVVE8aRcZqIwc80XG00Jog7BLC0qmULOS3WZ3rVyjBNU6qE5t5yEEEx5vMACFeWcdd707qKvk5WcyEiH8JQiKtEmeU+pXsfVkr7a+Ag9yDPLI4VDV5rcX5wkwjJEqWqa2eBQscw9EzjgA+TRCapPcIkB5KsKyLJjJmTnhlASI4/2WZSYpYCklYG2lLWLVWzYX97R91uUVYs/dz63gWISqNzWSQKGELIPeeBmMAEvDAVFAoSpfxlAv1yLL8s0mQWE7Bon2TQKTEjcjtC/n3JsXMl+SWFfhmbcwyQziHEBYAQ7Qzm1+dMaF2UWo2d/B0xihZGSHoKPgSMfkETD0HGvHcSRuqlOJWLDi/FGI1ZCUymsZgT8pdtE977GQzIIABctzeMo4AeZVVST3VySkpzyGa2y3J9GWjNFo9VVc2v5ffkcT4O46wvsb5H+VzX4pHyM72KzdOtjgLg5ALdvEYlZmi2NQxxTLpodi7USRtWlBaZF4WoLEQbs8ZFyIKnAiJKEv4ljYAcFwtoKa9EFkZMar1QAnwIoFSAkgTcB4+bBobxTNef6Psz49jN16GVNDl7J22Ck9f0vefThwNPhyPTGHh6OvL4cGQYIoVtKcpSAEatscbOLReyLpurOaaUmr9jvqIEwBmbLX49hJzLLIKfuXUpRk30ItIYM8OafxtT+PfkA/89k++/13ct++iXv+/nWib+kk/+VYjOf4fjrxBqjDw9H1PwlOhVhRXVYAWMEZLIGU7NvafynwgHyYANGKWwNvVFIf2mUzlKvyBpMxpHolJCrVPSjxUxkKzank9n/vlf/szj05Gnw5E//OFE0zSEIEr1u31LXdcoFYnRE2MhqKCK+CCsCRXi7DMrD1khyL+fe0UhonWuPkVURux8XiylDxStiX4J5rQ2uKCxeSFbBUgg79NXA+7zQbJ+ZUn4l0GYqwC/hBf8GoTsLwEVXn7my39/zij46468ya4DD/UZMprvX64hhPS3dY9STAh1SrAyBYXlOUiFae1hnT9eRHpcUq+fJocPkmTVdYsxlqfHTxxPB96/veebr7/h1as7NJHnpwPPz8/p+5Q4IowjIICcsRY3jlgFb+7v+MN/+j3/+P/8R775+isKYxjOZ06nC6djjxsjiprJDXz/4we+//ETp65nCp6mbfnm6/f8L//LP3J3d4OfOrEl1CKOWtiWuiw5HI58+vjEDz/8yOnYEWLBMEwcTz3KFLTthtu7G969u+c333zNfr+lLAtcnCh1wXAZ+P77n/inf/qvHJ4OhCBJ5vPpTFNWvHv3lm+++QqlIm1T0ST3i8k7bAIVQDQa1mJWhZXXL33H0+HA5XxOVoSay6WX5CPG5Kxxj4rQd2ceHx7ouzMKqKoitVvsKcqS/c0du5s9290GXVhc8PjUm6zS8NAGbCH0dwAfFDEWGK2pioZt27JrYVNYTuez6AHErAvhCUZBoQja4KPGeyVrRow4B3qa+OnjA4dzT6MDvL2eE0EbKCymKlGm4tIFzsdHcAP9uef1qzushbJqKOpSwBQM0Rzp3YSPCucVkwv0Q2RyhqhKjK0Y3STtJmGkrApx69jtCEkz4XK5YFQSIjSGvh8AEWfbbm44n888Px0hOLbbhk2TNDSmiSlG6sKy2Ww4ng4M0yTCiGUrAdp0QYWKQkm11sjFsmss6naLNoU8X2PE2isWiRFgZjBadDU8wzhxeD4xTp5hHLl79XpuU5JxpOjLUnQiUExeAG2xOJQq3DhOlE2gsDV2FvYsU6I3zjofUnUTBfeQKj51XVMYYSjI2EkaN9GJrWdAaOneJctgAaiFRZXZcQprpB9Vgju9KIsjYL0gDkZoNEYTtE46MNegQkwBX177vnR8aXn/UrVq/bpSCp8SgWzLplbvN6niHoL022ptseXg2AgAAQAASURBVIUEr6bIyNWSTGVQxXtpFXHeMQwjRSmBbNM0GO8YUyFiTP3fhQ9QpWKE0Vd7pfc+JdpL1XNtl7dO7l5e3/qWvPz5y++AxTpt/bnCKPBXoMI6Sc199SYJUOcqYVbWz61fa2HCddAvwbrQ5LVRyTZZXGycE/BEEVO1O7dJpHGjYvo9KWLIqaSWgGATyMbM8rC6TKCCVFRtUbPZ3QqzZ7tDm5JxSrZ3idEhCXhAZT2GGJK4tNiNhsRUUlGYFypGmfuCpl05qfwl8YFzjimBFcJEKpYxmOJKARik1UOl+LIg07GXz1ru+ardIsZ5rmRg4iVTQS4zzsyZXDh6OXbkZwlzWiWl83sECSIGjwsuAQqBXJBax4br+GmaHDFOcwKvvvDda+ZGZgmUZTmzsPrE5sutEC6IaKJSik1a40IIXC6X1B4hr5mwfI8xhqoSTaNxHGfQbA3ECaAwME0j2Vktz5u1rkgGDdf0e7mohY3h01MJ0c33Q34vYq20VGmTk3kHeNGaSW1Aonnu0pNcrCYzK0UYNsJ4zI4JmRki1+MTmJHWwgTAErOezrKWx9T2HeJinRmiTzrumWEtbg/9cKK7HOmHC96Nie1hMUpAZ68U3kWGQUTpf/jhkR9//InzuaPvRpSpaVtxY4msdTMKQkjCtUoAsTyeX4KYa5AnX5u0YTsIiWUxA10klpKe750PIQkdy3r3ErB7eazH87+VtH+RVfE3yCW+dLz83L80b/m15/Nz9+bfmyfJkPz1v//3hCF+NaiglSiPjsMofvVJW2EchzR5fBq8Ekz4uGYAJMZCDCgSRYiVoJO1WFuCFjsT57wo8F8M3jlIFCVlCxQO7y3eDTw/nzmezvT9xPPhxGbTYgvN7e2O+1e33N7uKSvLOAmtvEhJhLUGrzRxEqaCCCyBcbJQRaQfTApACp3Q6hjDTH9cNpTUowgwL4f5V1dVmxBQqT0jH5EUeCZgQH8pUFSryRZTAv0LgykDA38NU+Hn3vdzQemv+dxfe7ysHOXX0t9YwJT1z5dmki984uq/5TWl4mwZBKnaFnOg6InRS4UupsTCaOqm5e3bt1irOLQNSjnev33Nu3dv2O4apmGku3TUjVhAhgCmF+G9pmmoqkqSnbKgqWs2mw1f/+ZrdrsWbWHyE0/PBw6fnujOPc4ZQrD0ved0HplcoKxa2rLgZrfh/Vdv0Mbx8PQDburYbGvu7/aSsEfF2E18+vDMTz8+cnyeGAfNubsQgU275+Z2y7s3t3z9zRvevrtnu2mI0eP8QFM21HXN8+HIjz/+xMcPHzmdzklEsODNmzd8/f4r3r19y2bTcnx+QhtFUVRzv7Q2imgDVVXRti0g1ehhGBiHEWLkeDxxvpy5nC8MwyDKzraiaUSwr6la2nbL5Xzi6fGZH77/EaUim1ZcYG5vbmibBlMUlG3L/mZHWRRMbuByGVFa4UOqYOHpp8joIKpIUVU0zZay9ByfjxyGM3EM7DY126akrQzjNDK5ia6P9JPHq0jZWu7rd6J1MQyYwhGniZCAEBcioe/RVgHl1WgcvWOKmikEukmCkDBMhHHA6GdAsdlUbHc1ti5AR4ytmILi8fmId4rRBdwUQZdUdYMxFV0/8fj4TIg9poB3797y6v6eGCJj11OVudKbesJLxRhTi0NqfYiRVaXMYa1OtnKRy+Ui+a+NREa0jdzcNrRtLVUe77HKgx9wHgiKtrZUb+6Y7m5AGbyHfpwYQiB4AXEjIkIo1ShSPzUM48TxeCJGsGXF/f091hZ4H+j7kSl4rCrQxlIaQ1GK9dac1AWPjlAV8rqxBmKg63r6oZsF1XKQHKK0K2QxNK11stByWJsCLZftHxM7IWSgMgWoSidHBIOexbEWBoEIDQIqKfVrJfR/ncXphBXw8vhLAomc3LysBM/rqLpez/O6uk68rr4xzvBrClAt1ioJ7o1JDIdEi9cKgiSEIkwbRIskZmFYAR0kuSiS/TRzVTSPy6z+/jKpF6bTUp3N17au9n4p8frSfrCu7ub7sxb5M0l0LSeypApn3vuzBgcs7DajF8AoV3GXnvKFMp5/tvS6i7iaMaIlALI+klwunBf2jEhXaFRQaW8ys2uVsIlyopfaTZMFKViMVVibmAKUKArQBl1U1O2W7f6WZrtPTBBJaAW0WSz1VEqOZ2AlCJBA9MJMiEmjKo0inYot4pxhrmKF9Ri8KrSkXn+fWA7GLsKC6+e2HhdXTIX5aV+Ln8kzXv4dYvxsYKyffx4TuTVirvyuxmJSmJjXmjyv1za08pmaqKS9d3TjPPcXhsKieZB74/O4ykn5klhfg4Hr5HzNZPCruZbHYGYwhAQsoMWquW1bXAKbc0uGUepKMyEzk/JnD8Nwxai4Yg2ldrjgZc4brZN2VUxV9OS64Bcr2BhfMqzCrNGyCA76BCakOYcTG/EoDC89s4YNs0AiMqcWJ4nl8zMAtE6w89iITtqcM7go4AQSg6vcMrC0DeT4UDTeJQr1wRMDTG6UtodB2h7GoZO8QUUBrI0lRsU0eS6XC8+niefDmfN54HQcOB47YlBs9hV1tZHWROfm+FeYfX6ZDy4xbFgANW3MsnZdzT0SCBFRMSBF1TSW18U2rQmptS5rMuS95peOl/tQ/s5/67h+Ln8ZKPEf9fjS+f/3ZGH89zp+PVMhSM+etSW5JwmU9Nw5h1ZRBKZs6tMKonSvtKZKyUVMCK1GmAfjNBC8CA5Zq4VVqlRqfTCywSnpPg0xoFWEKJtO9F5iOed5fHpGqe9EfKu07G823H7acnu7Y7ttqGpL29Zstg2bjVS5yqLAKo1zXiYHgRgdgzapnzH3tAn1RylBrRO7Lm04SPUggo5IgKnyopPvnMw8sYdJdMA0mILSQk5UCYxBKLd5714nwRldvwoQ5VOIMVPy5Izy65nZ8Jcl/v8WUPFzr6urxeXXTZb4M3+mf62AhXWA+fl5JEBB5XBmrrMtnxtXV/jiL0qF5Z4rhFmyOp9cHQoxYKxmd7NF8Z7NruHd29fUlWXT1kQ8p/OFEBztbs92f0uM0A8jm40XccFEWT2fTlijqd6U1E1N21S4qefbbw/4MTD1E+fLwOXc03eOH3965M/f/sTz8QK6wBZCJS6qgtPpwKdPf8a7gTdv73n3/obb2y3BRYbeM/Qjl8uAMRVNY+i7I9Pg2N9s+errd7z/6hXv399zf7+jbUqGscP7MaHYnsPhwIePnzhfLmitub29Y7fbUZY1r1+/5g+//T1lWXC5nPk4DAyjZ7fboHWTKKwyFouV5dcwDDw+PolNoNZoDHXV4p1YtoUAdVGw2WwBxW6/o6oaHh8eeHh4pKprNpuW/XbDfr9jv9thjWGYRlG1jpHRT1zOF5yfKEoJbEMAFxzd6PFRqIM3+y3elyizY+j/lU8//cDl+cB0v+fdmzu2m4rYWkKMDNPE4+nEuRswRcGmveF46jg5Ef70IRImJ8mFMfgUe788jC2Ig7RzRReYjMXGiImGYQw8PV9wYaLelhg00zhiEWqztFeIrkCIHq1FbFJrzfF44OHxgPc9VVVys9uz391wc3PLWPYQPYaINZpxHCSBcEEEO52nqhqqusUWFldEglZEDbubHZv9lufnA0oppjigjGjtlHVJ1dYyj3wEL+BC3/WEAJvdjt2uJdNHo9IMo+N0vKDUM8SJ0QnLKKZ7qLSiLCt2KIYkbJrFP9u2ZRxHTuczPjpsaWlL8U8vqnpO3owpMclSWCcwYOh7cmV1TOKhOoEROXnRShTErUm/570sFV4TWHy6JZkWUFInBoFGhB6t0amitlgdSqCnUkJhksCcmfe7aHRKQBRKf2HQpL0xZeFfWOdW/4zL+rxUp5a3roN5gMKWM/BBDjyjQOw5MbA6U2vNnPwGl8TFVMQoCcjHcaTvelAam++LNmglbJ7gfWI8GGyhUttiFlvM/btK9v7UQpCroTEuFcWQQMIlwL++rnmPXl33nCzmxCJ97zqxlXsljhTza6v9IyYQKffIS9unKOujltdmSrleK7EvPf7OSXV3HHqCc2hdyKPz4p4j42xKPdsu7R0rIAWhTOvU/57ZOTmRtVbU5JVS2EILM0tboTlToG1J2WxoE0OhqGpcAinQy8I1JwVzUpYSjigzVgE+kqr6koibNJaV0ejkpgLMz/LnKnUhfb/WGvQyr9ainN45opHxlMEeiLPzxvWUWSc1K+eCVXHni7WcNUj1QgPC+YlxGmaQLtt5ZlaCsZLgZn2TGIXh48LipBBhubaY2648ZblyB4uL5elLgC0fL4svOcnv+z61i1UM48jQ91R1TdO28/ddzueZObTW/5jGEVNUqV1gaQExxlDVFUMvNqWyvmmiS6KNiIZYBnOdF6aY1hob7DxGrTGEoPCKxAjODIL1A1g/u2ugR9g/E1ElAMRarEJs6tOz8mGZ+8vcZlkXlRQE878zO0mScxmDiqTjEot0L9I4iAl4iBkclPOZpnF+zSWXC6V0AgZ7pqlnHDqcG9KYUYh210AMmtP5wsdPBx6fLpzOk4DyymKLGqMLqrJJgMnChp6mgXHs0VqKsyqC/0LcvJ4H4cXYMXmNFcgsAToSJxijpVVcaaS3UM0Lanwxd/4eyf/fq2iZP/sl8P73+I4vfd/8s3/HV/5V9+bvCGT8FZaSPWYUio0xJqHyJNVdUbK2ZYlGoc2Ic+Pc+1XXdUJIHcFJ+4QfAy5trD4EtFNgHFFlMSAlVFDvZQKrXGnUhKDx0RAiGF2ALunGwDCNhPOFp+ORn36yFIVis21ompKbmw23Nztu7/a8ur9nv9uw2zbJR9gzjoFx7DFGU5bVvMjmYGxedNJMkgeaEPIQCPhU2dDSTxWN9NQSxRYJl34n+SLH1BMZF4sWUElHPJKglCtWBFkDICXRkOY4WahwjfCp+T054ZYx+IWBmFcHFX9hzL1ss1gC2kVFfP6w1e+swY/VV8aY7p9GKfnzelJfMxTmBdDoFMYk8GYWr/zsguTPfA/U6n15dyGL7qyCbqRgKJGrWgSo8EQ8ttTc3G2xBdhaM44NdVFSFJZ+uNB5hx8Dt3c3VGXN5dwR9TD38fXDQN+dmaYeazVFXbDdNRgT6Q4HzuezWPbZBmNLJj/y4eGB//qv3/LTx49iLViWGC895+djoDSBotDc3ey4271iv7mnMi2X4cLQ9Tg3UdWW0TlCP1DUkTf1hv1uw/1dw+v7PW9e31EWhvPxhA9O2gJU5PB05HB45qcfP9B3PXf3r6hraS3a7ba8fvWaZlOjNUyHnnEaKCsLGi59L0KAZQFKMXRiSzhNno8fP/Hw+MQwDFhj2W/23Nze0273nI5H+mFgGEfQZ25ubjBW8/HhA58eP4FRvH/3Ne/evaWuK4ahxykRauq9J/QD08NT0moZaeqaomjQWGIMTENPGB3GishfsW+pyw3GNvSXE/35mePhiefnC21bYwvNdluz220IBDanhufDkUs3EcYzdGfc5SnNN6H6+qBE3FCbaxvAdFhVYJRnHEaiiehS4YlYpRgiWOdhiLTnjkCF8xN6ANd7NBptCorCMk5SDR28Y3RwOvWMXSROisuD51B3KF8RlWJyMI0Tm7airBuU1hweD9KWE6GuWsq6xRYlUUW8BY8nlBWqadg2FbouOF/OPDx+JBqNN5Zj7zmNZxSRUmv2TU1RlPjOczgeOPcTN7sdVVVR1xWbTc1uW9PWBmNG3HRKVWtFUWiqosSnhW7btpRlgydyf3/Hzc0OWxaMrk/0WI8iUBZ2bisyWlTiN5ua7XaHNprHx0/4pIsyt7xME945gvEz10xbg0HLBukdU0xVaGNwfhJbyFRFywleVAplk9CrMrJ+aEtEpeAzr0MSpOpEO8co6atOAZqWaBVURIfPF2IVAoRrPlvCmsmORLl6ik7CZNHM+83SH57+DGFpZRQFU0xK5mNY2x/K+zxZ1Fb2Yu894+QEHFlV34lzik+YZM83KAHx/cToUttCWUH0xMmhvE8JNXOlNGTqOYDS4sE+BaTLRaOVOHhACvIzAyTfm+SAILGbn/dxncSSA3HWgpDKe0pMk8XAVfKmEkwfF0vGrIKekyiiPMkYYkrGcjIjrZOELDSZwZWJsb8wDj1NVWOUwk+DJJJIa03fn3HTmMaaMD6LosB7PRdotCYJZQprQLEkmDolcrNjgNJ4FEpXVE3LZn9Ds9lhkv7NMKYefKUojAXCnDQZnZJXBEzL+hoxhKVymkCyqPVsE0wQSvk6MX5ZMb0a5yzihprs1rV2H7DJEcwjvjcJhEjxVQbSQhrrci/UrP0QgajytQhwYZSGmSaeEyYlFfBkpRe9JMrT2OOmcWE4ac00RSaXWp/S507OYXQUADlE3ChWvlYyYIkJ0nWFlMw3dY21GjdNKKKwS1ISHNM4F4eYYnbiyOPfFAUGmEYB1lV65kVVMowj/ThSVKWwzrSIQnZdN8c/xhi6vmcaRtT+VgRmVbKiVQptC4gW46VtYPJOwMJCQFnnR6ZB7o0tRIeHGJjGSdqr6gqtK8S20chdTvbxcg5B2i5Mir2jXmLGPGdDYJpSq3R0KV6v5TMLjVYF2lTEtMZGJRX2DCCGENFRyVxVRoSbdS4CZtevzMyJ6RxkfdJK2NIQ8F7OIaYknCCC0cPYI8KMPglTi47E5AeG4cIwdmgVKcrUqpQsKLvLwI8fDvzwwwOH00DfKxGWLkqKoLBGGJ/Oj6w1XKZJWvZM0oOLAcI4ESPYshSgIdn0Tl7YNaUVN6Q8ljQGIw2iMvc1qGDxzmGUTXPKA04GodcQLRHR/okqzu4sEJNGRc5j8oxex+ifz/0vJcjXr30Osn855n/5919KvLPYe/68VUvUL+Tefw148svvzavSyy/65RP5a/CBvx9E81eACmqm+uSqgPh42+T3LRt2qkSyILBZ9XgFcCU0V1BPa21SIAWvHKPrRRgvbVZRSQWgsI0g9s4lxFkTtKD3MkE1LnimKRL7ibPqCWFk01QSqFaWurTsb7b85jff8PXXb/n6q1c0TY33QpX6/1H3512OI0mWL/jTDQtJ29w9Iiqzql/N8ub7f56Z7vN6q8zIiHC3hcYFgG7zh6gCIM3cY8nK6n44x8PCaCSIRaEqcuXKvdUnPOVIk5wIZ62YAbYg0BRhQKmEiDK2zhqyIPLCbJBgTAIiBcQiwLUI/6QkqtWztWSpaMl1qqP7nQFZkveZ0qegWFSUe1VtbdaVnPq1Xx9WOb//cK9Hwbd/vx7ll79f0q7E/aAm90ql+f3XtKfLTapBqvrBq0upEwkU1kdQgYu1wm2181yCrzdnuqqkaK1p20YAjXLBXWdwvb3oMWzCFrfZEKeBm90WaxpcO9J0I+fDwOvrgc+Pe/Yvj2gVubvbcKu2YJUsUMOETYqUFWEMHIfIL0/P/Pj5kafXA4OPDN6D9zSNZbvpRQUcxYe7B/7lX/6Z//Tnf+Vue0PygdPrwGF/YPIBYxVNa+m2Dtdpeme4v73h++/v+PCwxRnNOA68vr4SYpC+Z6MZzhPDWaoyu+2Opt3O+gipVBmMVWQSkx+xTtO0br4mXSNtEKfTidP5lWkaOZ3OPD09czgcSztSS1KGiEYZi2t7fMoYrei6hrZzZBUZpjMYxc3dLT/8+Z9EJyAlTE5YI04AqnEMPqKsJccEymJsQ+M2OGvZv+yZTtJL320MvTMYa2lay+AVu21H0zhizLy8nrBOM0xnPkwbNpuGDx/uuN/d8OhafvzrT3x5eiYcTtgcMa4lJhjHyOiF+m1NU4LVcPVoZKyxqEZhtSzwUwrYtqXbbtjsWlSeeHrcczgodtstN9sNsfREh5Q5nUf2pxPn84hSlugT4+lMTobW3eBHzd/+5yMvz0faXVPmlJpYSxXp5XSCmGlcwxQiY3ECMdZieotyipf9QMy/8PBwx6Zr6Pot9vUVnwP714Gff34heAGb+9bx4XZL17XEEHg9jkzjC8fjwMOHOx6MposR21l2uw6t77EmMwyR6BUhJHyEkDJgaPoNzrUM41i0cSMZjQ8Dx9OrBAXppszxjVCFtSxvfd/jrBXL1cORTKbrelIy6AzD+YyfJpqmobeN6Oxk0c1pnMFqjQ9SlZtyTdyqyrjMO1qrORjJWVGQdkmCkapWxVpnJpVSMzu7JkML2Jkgq+IU8c5W0WNYBUMwL6wFXNN1fUASnIzc/kydh2tCVWdgLcG2kqQoVrSizKdV1FZYHgt1P+WESqJ9RBSARyupmhlj8LG0QKoVyw9IxmJRqFSUVwvAARmZ0cQe8iKULG49OUpSuLbVyzEuIWxdE7QA8zlHclKi15Qzda2HLNoFc4Ir35uTIlV6cl2DamJXdX5Wi8zCSMirSE+S1US1i4sElemsJI3Rj/hxIIYRrcEVerIUWYqiu4rk5Mk5FAr85ZoUkzCOjLUzS0Sqk6zcrir7xZDRJCWCptpYTNNgnUMbQ0aJQ8qqlcBUgfcyXnKKAsKn4mwSIzlKq4L3oehrlVYHo8m2gGdzoP71eGDdujKP5hrDFNFHrXUBvSDFBWiQIpfokShlyvOWC9Ale1t/9bpyW8U4dS7jRS2iirGINygt936KE9M04MNUQBJbqPVLkpFSuf6qXkcBimu8qFbfH4nzOdR7aopTTG0lEGvEvCo8CZXd1FaIek4rNkWydmY+aLu0hI3TyDCOMl4K4LBuZVAFTJy85zxO9P1mPp6UYqlkZ5Q16FRaL+oYc4Z8TpxPJ2L07IzGWUtqIsMgQIAwoRRNU55lydxJSdywYtKk7Empm1s95hi3FocSxCyuXKoAhXKHq8CgIVcdhVIErGM4X8XSWukiklsLSqVto47POneWVmijqhBodZ1JoETANZMIYWIcT0jLbLFKjkVwtIqnlkJVTLq0xmrGMfD5yyt//ekLv3x+YRgTRvekLJoNKBGXFsOjPANQvujgtM5JLJFFHLSyo5xrpNW7AOEhFnF8JSCZymKdrJUla4HStM6FhWaksymJZovM+wERbTTyellvKsOw3olcC4IX69MCNKyf/2/F+pftUtcgwte3y2f919+/zHH1/3/b9/y2Y/k6eCpf+M0P/7ujAP9bgQpN47C6mwdCSmlWbhY12GZWlg3BFxRNVGX9OM7iMULvFyEdaxqahtLPmghxkkU4ZNCShCsMTmu6tsGP49w/ZJ0jeQnUtS2WMokimMZs0aQx+ElxeD3jpzNNYzkeJkFoo+f+4XamiYG4SaSUSS00zdIvJ5NuJJfAUgSC/Fzlkcm3MAZNoCoxKxLKXCatCwUzEcJKbfrqH3Axwq8fwjV1px5nDSTX22VP04xCrA7o946G37a990AtVDSZwNctC++dz/U5r6mAl5POt2eCJfCWn1pfHtsafVz3Mda/rb3uU6m+b7fbIr64qCunGEqbTxQA6kFzOp75/NMXzuNIInM8nQhBEvCYZekKCVLWaNuic+IwDPz8+Ym//vVHPn9+FOpv6Q83VtE5w7bvuN1tuL/d8v13H/jhh++5vblBKcU4TpzPA+M44UPEuYbNpsM1AgjsupaPD/d8/PgB5xzH45FhOBX6o8dZRwiZw0EcFm5vb2k+dbweTpClPzfGyFDszobhTIyBh4cHtrsNNzc72tbRFdZP7Vc9nc7s9wfO54GcM841NE1DzvJda3uru9sbdtteKihn6fe8vb0Vx4i2Zb/fM5a5ZfvwwG635c5qTqU1wY8jfhhpm4bNZoO1ltf9K957zuczaMV2uxUAJTVsD1WjYctr33M+H0WkMZ5JcaBrLJuu5+H+A+lecTyOPD0fUMDN7oabu3vOYyCkJ2L20h+fswCJV5tGBA9t32IUTOczIWbaxtJvOpwzDCfpwWyDZtP1KG2YUmBKicMwMfrI/nRmmmSxjyFjKfOpUYzRcxonhjhwk3sRNEyJ5zDx+iog0vk8yD1qHSefOLweCD7SNKJ/0XctpzDw+d8eebp75tOnB2lnCz0qRU4nz+uXAT8J1fNFJV62L+xuNmw3G6aQOQ6enM9o14CyhAibbRTAqL/h+6Yn+sA4Bk7nkWH0+JDQxuLaDePkOZ0PnP0Z22o+fPxA2zVsth2H40n0e7TCNmIpqY3DaENjHcMw8Hp4ZRomnGvIK9uzcRjmZ7eq9SvFzGQIIXA+n2ebN9n3QmVXq3lIAPDLAKkGsmvmWJn9pLqqio7CMivN//de5aK+cjnXLQw0WROWqhvX758B2LpWpNUctwDPMS5K+PK96/WjnEeZm01Zh1IsYnlIgmxLgpZVLMlyIOelv3stWJmTKQnq0kM9t7Pl5dwoAd/aJnO27lsnpGpxGkgpFqZ+olojikJ7vXcV1L680DU5XO8vJ70CJmSrQozATGtXUGjgiEVczlCYanJrMuMwMJyPxBhnB61qj1krV3MSqS9FI8s3FFLAojEhAmpF6FItjD65XAK6aKVorMO5BueaOW6RamoU/YQk1WNyBSaEIRgnD1nApByjsEhjbUORMzcl4VXWoK2Rcb4CFdb/3tvW93GtPbH+/Hps1ntjisjpwuC8jCeu46b1a3ObgbGl918RopynglLpjUxjZdpNuOKSUPe3Pqa1SN5Cx7/Ua6jfvQZG2nZZK6tGgSnipGvAbP299Xmp/9bxUkqiW1DbFkQwVQCE7XZbGC9xPv667xgjYZygEXFblGZKfmbe6CwJeVrpbegsjJ9xHIUh1Gfa1pJbiamHcSgaCZS4TyxDM1Lljjmi/ErU1Dal8i66PrEwliszp7a0SVucLeCLABA5pdJasmrfydLWUItX2pTnnGXsohJr7Ru53pT9RNARnXy5tlHAkBzmWDJGTwgTKQWULrEkCh9D0aLIpGTIsYCPU2YczuxfTvz4t8/8+NefORzOoJwUNmaAT1+IXU7jyHk4k1Jis9nQdh06gw9xbn+q+hnG6FnoVRgNSwy9MLHKmJzPl3nelfcI2J3ywmy7SBr+QP6wXiPfy2nm+/a/aPsjrQXvfWY91/0jWzl+y7HU4/kjn/st2+8GFWDxvq1BWZ0Q27ade7lqjw5Z/GarLZEuVjeZ6tss+5D+V0H1fBHAsq7BFUvIClAobdEmYGd6lMZnREk3lIpDYVDk0mdsrSuezwZrEikoxmHil5/3spBOE3/65+/5+PEj93ei2iwTQ2LyEWctTWNxjcMC3svkoqgqv/JQCquiLv4ru5qUyKV6sbanuk6G68NdA4cLNWu+PRDWi8v8/2QuF9W3bQ3rQLQexz9yzH+rSnH9+3Xg8S1E87cCCwt4cbld21sBc5C2Fieq7137jQuDoZ2PryYlisQwjEKjti3OnRjOvojCif/888sjyhpCBp8Qip4yQu2cJvavJz4/PvP0/MLpfKYukJtNOyfbTeO4u93xn/7lT3z/3Sf6vmPyIy8vJ6bxDEDbdmgd0Ebs2PqNxVrDp/sH7m93NE3D6+srv/zyCzEGbm52fP/990Dmy+MXHh8fyTmz2+348PDAOE2EELl/uC+BcuDp+ZH9/gWD4vvvP3F3f4cxsiANw0DOIvzVNM0sJtY0DbvdDmMkiKrJW7Wn/OGHH+jabu4TPp/PGGN5eLjn5uaGl5dnHh8fmaap6Ds0AvR0O+7uOpKCYC2paWd7thjC3D+aKB7oSFDmjKPpHLd3N3L+GV73e3IcMUaCvH/78UcJgFKmb7fc3X3g48cRrRuUcdzd3dNPkXGKaDvgvfQBExcWUd1ao0lG0bUWZyxDjkxEnFUChpzFgnG3abm57cnA437P48uZXx6fOZwHpC6sSBJlYZ2h0RZSYvITbeO4u7/hdtfROsU4DhwOe0IMM/2yaTuytfhSQVGuAwJBWV5fJ8aTKFsPw4nHz6/8+NcvtG3Lw8M9m67H6C23N46cYRwnjqdnhimyUY6kHMoojIucQyI+HTgPgaeXkzj0FK2FTdehnaZVCkzGNqa0dQjQHGNgmgbG00TXNdzciDCnc46ffv6Zru8IMTJOUoVrncNZxzRNHI9HDq+vM2U+lqC92qp1XcdmKxoSOedZWHEYBkIITF7Gr3OuFssuEpkqtJv124RhHaxL0LpUE5W6tvlaVVO/Mg+rGTgAuA5U1j+rVdVVgJZXe9IIu67sIxW197o2ixDgElgv9mlLRRYyVhtSFDHlegJVGK0KM6YcOZ+PoEdiqU7mnEuVsIg+h0hgSXCMkWumVOVZyLxc19XamnG9refi5dglCagCh6BIJTGq90ZObWFYkoStceFYoJi/W4CRRaSxghsZPYNL9b0KSuXQFTBLxuU0TbMgKHlJopViBm7mRH2lS7Dc9wqMaLnehWlgZvZLZeiVW1MALtcIBb5tW4xtQCuxQpyTmALe5FQcqqRKm6gCh5IIprzEFQImLG0WShe2iVJvYpjfkiys7QrXmhdrB611opVzJvtAXI3TdQx1EQ/VawilvSbP91OAIUWx8prtaScvtudio7uMiyraeNmesQCPpjBQ1mM2o+f2jvlcrJ2Fjc/DIG5DcyVYnmjUeizoN44R61hwvlbTWPSXWkIIpXgwoLWenZjqcw+LdWeMogugvZ7nglwAJbi03aytUjlV17MC4CWF0Q5rvbCYcypaaiBtAQGUxlhd2lqldcgX1xETBaxL0ZcCXpp116yz6PLcWSNCvYqit5YSShcYRoEIiAogpgpDthbfBBxIF/dONLVk/sy5AK4FaKznLwCJsKCE+i+MTWNUASYS3kvekmLCTxHvA8MwMY4BsuZ0fub19cjT057n5xdeD2JJLmLCU2HrSd7VFNHgUOxp59ebBmsMYfIzIFNtRd97nuror+MkxojS9ZkqLWQgLSBXOcFFXe7v2K4Bv+u/1eP733VbA5Pwv/ex/kduvxtUkGDt0iZpHUDV4Mlai8JcoPyA9FhpK4MyiZOEiCTKG733TMETsvTxuKpUrDKJzDQJ0kep8CikAiExglR+yJqsLImIqW0ZgqMWtD0To+J0Cnz+skfphE+Z18PIp08ju90W11icyzB5jFF0XctGld76lEsFeqns1IAsiWEuIAhqzrVKID2IIvCyIMtwibzX7RpJf+8Z/jU0Ka8CPBnwVeG6VrHy6v8v9/kfBaZdJ/Lr7b2Kxrfe+1u2GohfV7S+djxfY45cgw/X90KAhUyLQqOxtiFlxf3Hj2y2W+5OR5rW8vL8SMqernekwlSwricnOA5HPj++8PMvn3k9HBgnCWS61rLdbni4u+X+7oabXc/t3Q2fPn3i7u4O7yf2+z2n0xGjFE0ri05MJYlxlqZp6bqOh5sbNl2LUorD4cA0SY+gUjdst1sOxwOHw4HT6SRoeNvStI62bVBqEtaDtby8PEuAPI7c7La4pijmx8A0TfhxQpgHLV3X0zTtfB1rJXIaxQlCwIMBrQ13d3dstz3TNHA6nZgmz2azwVmxyjqdzsRShck5czwe5X5Yy2a7FcQ+CjBYF91hGJjGEdc03N/f0296+s0GbQwJsabsu1YsMbuOMImAkrWZEES8chg9p2FC6x6U4eH+A0ZbBh/n+ap1jhAizsE4enIYAHcxTvrWkLKSXnIlIANWo1IkeU/bGm52d3y4v6FpNPuXPa/nE/tj5DhMHIcRjKVpSzVJaoKSfkWFcyJIe3OzpW8saRw4ns4cjie0tWx2PZvdFmMd53HkOIrGhO43KBPwXvQ/gp+k7QDFMJxJLwe6ruP5FNhud7RtQ+NarHX4CcZs2doW63ZitZkzrtlyOp94ejny9HxAG03fddzd3nL/cMf93S27jcWZJAKNrUMbOJ1HxuOZcRLBOu89x9OR8+nE/f09d7d3KCOaATFGTucT2hSnCm2JPhDCRCh2sJS5tgKJ1Y3EOEMizbR7H9JsjWaMxTYOZfQiwLiiD5f2+7m/fs5iL+axUvGdaeki1PhGXLDMT3o137y3VfHgeZ7CCIiQa+VdAAiZq1aJxxXjoBwlkK+S9VzWrwISqKovJN9f7cQ0BqtEGGxhLvrluLTGuBZKwSERMc6hlFnm9grG6ss4ooo8X1R69EIRXx/vuvJ2nWTNwfTq+N9Wj9Z/W8/xS7IljIql7QMgRGa7wZpUx9KaEYtzQ4wBq8XtwjnH+XzisN9zOp0A5vbP5C+1fZZqt6wnIo5pyrUrXAVNEW2V4o24WBVNJ1VsvU11DFAzYObalqbtcK7FGD23TawBKgEWJDnS8tLFOlgGBrqwb9TqubgAn7KM8l9jKNRtnRDDAhzUsbG+HzUJrO+PMYr49er18uZ6Y0syWcLQ1TFV2+8Uhf6ekgiDa1WZOAtwYLQuhTPmIsN6HFagbJ4jci4WtsJstdkJ7KcMFLcHaxuca6X1sYjWWievgZ7bP96yVi4LS9e25d57MksCuqyzZ5xzM0tm0U9RxY4yEKNnHJfrXfUMBEQzF8+YuDEgOlA+Mk4BYwNd19BteqYg3ymucKHsXxi9KDfPAaro0iitFqeHtIyLVGJbk7WIuRdAQWtpe5H755drpSCVc1E5CLCgBHQV4DMQY81dXAGBCgMjL+AdSPwuYyBJK0Cu7UBFb8samraBKTGOA9M0MPlMDMLuGofI89OJx6cDw+CZxsjz85794TgLxss8lpmyp7K1GudwpaVlGEVDobI1rbWiqTSOhPhWwHMBQde6cBnSwkZTswBsedBX64QqjA8Jn+tz/ccT6WtA4deS88uY/A995T9k+xYw8u/5Hf932Gfdfjeo0DUdfSdVnuBF10ChcK5BoYti+4KEaW0RnReD0QqjzdyjJJ7KBqsUbdOijYiVqBAgCdKfi5hKDZaDF/Ry6UlSoAzWyWQUixq31gZrHBKimSLklIrYjEUpCxhi1JzPkZ9/euLp8ZWn51c+ffrA/f09222H1grrikpthqaR5ESswhTOCrOBEqqFCLlYXiklNGQJ48rCFePFIFwvlO89VPVhM+vF8Wr7WvUeILOIVtXdVsaCvF8AkH8X6PE3bG9BhFpJ+W1tDGsk/o9slXJ3ib4u/1+R2ssKoPxexbWEEit2apcCj1fXUEmQoEoQ2LSauwdNjonj8UDTWL77p++K4NPI5AdCBG0c0zDxehz58vTCl+c9x0HohKbYPz083PJwe8PD/Q0fPzxw/3BHv90QgudwOMx2jF0j1lHaGHY3kuyrQk1tmgYFM1Oo6zq6rmMY5NxfXl7Y7/ecz2e22y3ff/892+22sA7S3Cokoq2apnE4e8vNboNSMI6DUHlDZTPVapO6CLBAnGFMcTMIIbLZbIQ5dH/PZtPx+CgLKUphm4bRB14OBw6nk/Tw910R0Yucx5FuHLFNwzCO5BjBNmKnWNpBzqcTbddyt32g73uU0fgYGeNIrp7XOZYgUiqw1jm63mKs5v7+A0o3vLyeeN0f0TljtKWxhjCF2SJTHrHSo2h4s93tekwynI4npvOAUWBUJsdA12354ftP3N1u6VrL8bQvVYiENQ27mzswjilGCaiUmasjKI1tHZ21aGcYpokwnJnOR16Lc8jN7R23Dx9pu57X04nDEDifR7T1GOvwITFNgSFExsmjQcTDiuhkMHLcehixxtA6h3ZOLHr9QNQNzeu5aO1INSkpx2mI7F9fyCnjGsft85G7lxMP9ye++9Cz7ZX0eluHsy3WNbRN4ngeZ2r48XDg+fmZm9t7ur6j3/QkkKDKe6ZpEsaCqcG6mymj4zCQYmK729JvOmxjZ20DKGJs5LmlyVqHa6UvNUNJDu1sF5mrGCJL8DlrtxTgWaulmqxNsVMu7xHWCywVMYUy0qtaQev1JoFyTdrUHOSt53BVvrtMajWXYmYqqNJDTG1DvExGLue0pR1EKvV5tZYI2yH5iTAMIvo2npnGCWWEwdWXSihatIRULt+tdT3SZe4tlfraSmCMNIPU9ROYg/919XrNBqmJeE3k6r/an14vjATaS7Vb9leEVecGlTwXAer5Xie11VqtVnflOiaxCC26Azmm4uYh92McBo7HAyF4urbFmbdG0nFuBaFUHEXUWVcRSTKoSv82pQqcMcZRbRwzYv9pXMPMzCi6M9YUFyItPee1plHXV0nGNOREEluHcv3WyYaax6tS0uevzWqiSwX5UEvyvo513o1ZrkD9+tpFkWX1+fU9Xpihl9X66zV6/fp8TGVk5JjwaSJnZgabVooYRGiwMhSMYnZuWDMVrpP++jPEhdZ/HcNU8KGOoXEcmaYJpRR9L3bONeGf2VFXgML6+tVEcQFVljUXmC0lKzuwtl1UAKSuzfKeuo/a8hwvngG9AgLlnATQUmokhMQ4jTSttD2LjfZESOLsVMGY6oiypvgrUwXPK4tUlzFaevuLQYnSDqVt0dARjYaUIyEplPI4Z2T8RU8MAyl48twGIfNHSJGchVGxjI86xsrcTWmvzokYIjkHxKutAAzJU4Vg5ZjF3W4YJl5ejuRsyclwOnl+/umFX3555nzyWNdyOEyMUxbHEG1mrbAMF2yDaZpmQMhZW1rOC/OptKGnwqqwVtjV6zlLrpeeW/vk/unV2KI+BRRK0zzGVQFYcs6l/WFhNf3R7RpQqK8t9+B/3baAK7/2vl/PR97ND/4Dtq9952853j+6/QFLyVyE2ShIuaJtpRqmtcZ7jy7NcynFeZFRSnpRlSp+qqHaSTmcU2z6jYiGUPrOysTZdx2miMfJ99agoFKWkBYHJ9ZJx+MrMddeIjODDJlqv6TRKYm6c+k3PJ09p6KOv389cjwMvH44c3e/Y7Pt6bqWsx1R+4R1Yr2z6VsaZ4lNTS6LknPKaG1pnELrJO4AUDUdF+pbzheLw/WDdXHTBV68uA/Xi+v69eVnjfzq/9aHNQk6vnwBywS6+ty/03Z9XutJY6kQXbdgzKHm6t/XQYXf8hDkIn62MDaWY1q/a/19q29YHV+1eAJrzWoxvTzGmJj7WkHobJ3p5/YH6ww+jEzDmfMgldcQRShrSoFhipwGz+SlD84aS9sY+rbh7mbHd9994P52R9c4Ud72EymJDsHHjx/xk+d1v+d0OnBzc0P3sWO32xFZ907qN+NvHEdeX1+pFllt27Ldbvn06RPTNPGXv/yFru95eHgQHYQU2e22wBalWKzQCm3Re48fJ7yPHA5nYow8PT3hvadtWvp+O7eRNE0RHWpbfvjhB9q2Y5oC+9cD+8Mrt7e37G52KKU4FcXqpm1pu74s4GfiMUng3LQMw0CcPKMaUECYJOFUWv7edh2q0FrPw4hPhhAUzhl2uw03uy3BT6TkhaJcnveI4vFxz9PjnqfHF6xS3Ow2tG3PGDzH88g4TrN3dwIJbq62u5sdFkv0I/vzUezzVBFtLcKTbSNJQgyBcRoYh4gyDbvNDrLmeb/Hn0fQE9oY+s2Gbd+jlWYaBo6vB0atcEDyHmUsu82G27sHtG15PY18edpzOJ0Yxglxqii2mMCUNclRVPWjJHrGEFSUHuswSuvZWJIRpek16EMghUTbupkOGsPEOHoRYZwC3mdSODEFxeQTMZzZtqK+33U99w8f2O5usK7DdRu0cvz85QvTFHjdnzjsj8SYaHcdTd/Sm57zSVrzpnGisQ1d28/Butj3TXRdj3OGphEh3jnRKi0x9Xmo1caCGBSxYIutSX0JPJY5ZF3FYRZOWyfBor4vleb6LM76BGUPVaDxvXltBidqy9ai+Tv/PdeK05vjEkBAz/O9TFs1EV6LBV+vMcsSJK0MNcnQCqZxZDifOQ8D4zTiY6DR7QwO1Qq3tJdQXD0SWtv5+lVQY23DKNfkkrGWcp4tQmsSP5/3VXK5BhqqUHTdX0qJHOSzwqxcqL45FcYIBViAi33V5E5rXdo+lha6FAVIzUZX7sjMBsk546eJ4GVuIOfCblGlGFIYjykVIcCMcwZrXUlGi05CXu5FvT8inFmS4MI8AIXS8nmlpDCygGymXHvElSBVy2vK+SisLt+VMykUUCG/BVrkWVAX7Z1zIl8eiHX1/OJzq22d7NdrCku7Q42XKkvlmvkw/239fFy9Z91GsTwT4tSBKnFlzvO1Mk4AnQoI1HlZxE3TzPy5ZmBcxzoXLTMrlqpUx+0Fw6O2XdVkv+s6AUxDkOv8ldjvOoaq18AZTShaZ3XcVmChAgi14t00zVz1Tkn0Cup1rO3K62fscm4RVoe11bpZBB8n73HIuTVNQ/Z5boMYx6E8x7UtMs2VelkLi14IGVGZXYpAWteCXnUAK8W9JO4wcg3yDCoEPxL8UHQBUikIynorz4lU63NexGGXy1zBk0iMnpgCqEgVYw/Ro8r4qU4vIaTS7hDwU2A4B56fT/zyywuH/UjOhvPgmbwCGqBoHGRxpzCNmbWmxrOAtd57FMzOdCEUNqj3Zb5f1q22WCx7Xwo7c84hOixrJk8sOnLarARsERBZqfX8K23qMf59oMJvLQ7+rwYXvratj3/9/+8d799bDP2/0/a7QYVxHBjyImhVJ8Kqs1CpXRLENcQUydmjtfTtaq3I6czgB0ICsXMxaOtkcbWBpmlpVVeCeFseskDwIsCoSvUnK1BGKnvGGnwcUEbRmEYW5xiEM4X0VjlnC2IeUFF6u4IvKHyh9uxfzoTwmcPhzO5xw8OHe+7vb1AqM/kRYzR9L7ZyfdfQtj3WGIZRglWtFX2/5fb2jqbpqQ+4LiI/EtjIJAlLoPKtKn2GmVa3Hpzvoe/r/V23V4C0mSh0QWqFSVIn3nWivd6+VU1YJ6TfAkauKwvr175WTXjv/d9aSOvv1xPdew/ym2v8DZDivQrH+tpeUCxXmwAO5dh19Y6OpCBWTK7tMM4I9VRlfIhsdjdM58CXxyMhK/rdjrbfyGLsHI3V0kt+f8eHhwdudxvIkYRUHFJMfPjwgd1mwy8//czz8zPDMGBtw/l8FqHFtuHx6RGtod/ekOJSOdIFxV7QcWFG7HY7cs7s93sOhwPb3Y6+72maBj+N9L0oNQ/nM8fDoWiS+CISOYpvckz4IOMupsSn777n7u6OEEQUEmQZ67dbjLb4kBimiZenRx4fH/E+0LY9fb9dWdWKQNMwDJzPZ7RWdF1pHzkeAaFCDsNJglKlQSGOM84yeY8/nRimUSoASaFMjzOavmu4u7vBGAErT+ORrMVF4vF5z/PjK8/Pe46vJ5zWvDw7drtbut0WUHMVZhbxdJetDwB3d3dMRxGZbJuGFKM4DlhNion9/gVrEjFMeD/Sdx3DeRCGVsiYDK0xIpBVAoVWKXprycDZB06HE1rBpnF0bUO/3WFcQ0iK1+dXfvnyyHk4M/koMm617zVLy5lqG5ISIVwNJbAs1RgUyiqx0ooCFCstuiA+Zk4lyaTaVBnKHLkhtTWJlPaQ02nkMXvOruqYDAxj5vsfLLd393St5U9/atHG8Ze//o3zceR8HOm6nmkYUSrRb3a4mxuG81n6b5XM/dZqmsbSdl0RLJPKmXUW2xiaxopqfWHUzc+6Umhr5qC/Jmw1eZrn5NLOkOtrZlVxK+8x2hVqb+mjTqm0bKu5IqRm1wiBz0OKb8aM1nZOgquqOaW9T8/HIdW36IP0OJuaTIEizVXonDOxAl9JhFzlfVXQMJd1vtLrxXddK5m3vA/CjDq8FteHQrHWMjc0bY+1TakEChggCWEm5LpmVTu9MINwlVkAwojKCukvV3L+mSxK6mS0FZHBECXhSuVvo5/m+xALo2yaJlBppm3XNRmgadpZ66WO14JCzPP+JYui3F8uWR5C4dakEBmjn+dVlRV+FJvtYRiFlWQdSjEL8pFWwntKk4q93QXdf2V7KNRomVdzigJ8OY2xrjgkyFibJhGMtdbRtB1dt0EpSTTTNKGtuKWIlkCeE5ZcnJm0oEJy3WOheq9jgHKp5kSepca3jg3W/79uT7hmDtTf1+0EM3hS+71Xa/E1eKAEKSmgPuVZyYVVklGmrPExoYr1Z32OZPyBqkBM8DPYVcdrjGLVGEMghEyIC8CxrEuL3oKsBWEeH1UIMpdn3ZTXEgo/eYbJkzJ0bYdtWnyIhJQlZijjrjIPKsC13ur35pyXeauAMvX61xi0Xueq7bGes0iBMI1YLYDqFAJ+Gpd4lNpCIILswY+kLBby/WYja2qY2L/uaTqxNjSNQ6dA9BEfw0zDDzGKy5uuAJ+IrPuk8EnYgs5ZAd2yrCPaaKQvr7QPl1YhrTTKCrNOxBJjYRXUOC/J+oCwvqy1RY+hjjmxa65hoS5gnvytjt863iIxeaZpnOeyGCEGmMZY/iVeXga+fH5h/3JmHDNZNShtmU4TGVmTlM6cTq9A4ubmhr4XYelxHBmGkfPpJLFCWcfquAwhzLa79d7W1ohcQBJjqs5FLCyxS/A4TL7ML2oWJa0CjRXsyVnut6zPS8uV0uniuV3nH0pQmnms/Z7E+m1c/ps/+oe2y/zi/Xyobu/lDNc50Pq919fnt2y/9v7fup/3PvePAjh+v6XkKjmswoz1X6Vs5bwWGzQYLf7Nx6P0D+ZV71JFeb2PJJPK4HflezTBF0Q0Zsi6uCRkjBWfYtu4soAVVdiyoEvwy4xIAit/bjn+GCNTBpdlodZGBtH55An+lcPhwMvLnt3NDmvlJhgrfXSNM+UcDE3T4f3EOE5Ya/j48Tv+07/8J3a7G7bbBeGuD/N6AVgLEa3tc9675u9t30qGrxff8gnWFfX39v+1pP/69/r/7x3vtwbsNfAgvy/9rJd/fzuRXCf8Xzv29UOcVzv62rH92kN2XYm4XpjfvB9pgak9cRLQFDeS2jeYLKiGNnUlKLakcGK72bHd3vBw/5GUMof9C94PWK15+PDAp08fub29ZdM14kmdI6+n4yzClIM4MlQanAQWIjbpz2eG4STMAG1w2s5VB1nIxP6xLljjNMwBkrWW+3sRSazMpDq2m6bBWMs4TDw/P/F62OMnoQg6I72cXd/T9z03N7f0/YZhGHh5eeFwOM6gSAYwqrz+KuroKXJ//8Bms+E8DBxe97N+wvF4YvJid/nxwwc+ffxE0zScxwFnHdhMKEFYW6wtldGczmd8rfy4ohqeEjlOJXAOxCTgSFW8jjGJ9sDhyOvxzOQzWrcYAz5FjsOZpIUOHEtCYIoooIhuXQZ/kuh4xnEiplj6dN3MIAkhMAwjZBEFfejvscbz9BI4HAexLW177K3FxyBsl/OZc0YqU8cBnaFtWulNV4akDefTyGl4YZo8ISfOgyeyCM2JX1vCGkXfOmIKM/ikrZmTi74RAaqkcpEDF9V/pzSddrTW0jSSgGpTgrHydKQEcRKdg7kdIBWKa0aYN+xR2jIMXvq/m4btZsPHhwfxHi/0XZ1A6Z5tD23fze1i8r0G66DfbLiPApbcbHeiJVEqQa5titDXZS94VmpmMawF4dYxvFKFFqDUHNStA/P695wzVOG9q+BroYwX0Ub1Pl+qfIiaxemS6NX1ckncqtf6+nuMVO2KO0NNdq7F5eq+tK7z88WXr5K7RVepJjbWWmmvcg1N2xYgTVXMg1ppVzqjE6XOm0t1P5Te5jWQIvogMu/WNo7ih17OQTQsCvheRKIruP4m8eQy2U1xWX+NcdI/rxVJK8hqIflxudbUpG69fq8LBbn0WS8LWBE1jBU0qTR5NVc2lVKoLIDOWiBTfpSgNFGSKEmUla5OB0kqiiX+UUoJ4yiX65KzOAYZi3MNbdsSgyquQyI6q0mlSlkTgjTrR8n6UOjwFeAoYzCziF3Oz8JqyynNYNt7hQOu/vZ2uF9Wwt97/3WV8OL1egPr2l3ABdbjQykU5XkIgYzCaUvWyxjPIRTxrvr9sTA8AmHV71//vrZrXIMS1lqatsFaJ5DN6pi/CrqwPJ91LV4/J++BMmsgrLKv1sKOdRxXAOLCFrtpZi2kCvTB4nISQpjFq+U5CPPr9RxTSvI8Jy2th9O0HLMSUM5ZN7+WlxtFpfdUEKdqVCmy2CGWtqCUFRphl8XyDBhVriWiC6G0gGAU9p9Si45MznU/WsQbdQKVUEoes1znwsJo0FkL0KZUWatCae+s5+8FtFKKGDPD2fP0fOSXn/e8vAw8P71yPI6kqNFWYbQwvVNty00RayWeqJbd0zTNrTC13aECRWtWV10P9ArQqnPlcr/fsoKX+bKC0lW/ZXGOkc8I+0lnNbf+zWuGvmxrWm85Z96++tu29Ry+5Cu//rnrueSPJN8ydb//ua/lCn/ke67zoff+/q39/rFze3+u/ffY/oClZEdOHl8EyaxtCoUq4n2kWvlMU2DyEWM1zjqcNmVSCTP1ypUk2ntfKl1ShXCue7NgN61YqZnRlcknU1shYoxMQVBHSp+gKfY7KSaSVoLQ+VjEghJZFTpaCASlcM5iS+9o8onTeSCTMPqVpn0uwo2imE+WyWgYzuSU2W53pCSocdM0HI+ert/x53/5ZzmGLKCKKE/rgmRfKjj/GhL13mL5XpL/dptDovl36fsyZX+5/Htbbb9eJL/1PX8U9Zp7j1ffc7Xni7/Pq82lc/lvO56cSyT0G9//5j1rNFaC7a+xFOrXCX0P5LpntEoYaRKWRVNrUNIbJwGyB29ID8JqUEbT7za8PH3h+PrCpmv5l3/+Mz/88B1902BUxhkDYSIXL/bz+YgfRs7DUITBGu7u7vnw4QNNY3l+3QvAlxNOGSh2j8YYbm9v52pkSlIllMKYLCC73a4o5W9n6mTwgRiPHA9nJj/x9PTC589fOJ2OdF0vYo6mQWuh4bUtRdyv5Xg8zj3Scm3VTPf03vP49Mg4nrm5ueH27o6u74s94BEfEmOhNKck9p7aGppOhPem4Mt9ErZF0zR0XYdSSsDPehuswbWC/oeQiSFBmrBGGD0+TOKYYTZMfuJ8Hnl5PXE6j6Ac25segycFscecvC9SfwZtGunDJb87Yo+ngdMwElIuYlN67gc21hQRwZ622dFvOvrGcbyNKPXC6XgiThO72567u1um4NkrpF0meIZhJIZA03T0/QaMZggT+/0r0xikNSQmbBHNMxpcrWoBtm3YdI6Hmw1NaU2zxrDZbNFaMZyHEnCW9hBjsI3BFlBCKY2zhrZ1tE2DNoU2ThahTRTT6DkdxPI0J7EUi9lgXYMp7KnT6UxKmb4f6boO4xyfPj1QLU0VMrf7yRC8sGb6tiNncHOApdnshMqcFWzaDa5rMUZhi/L+ovBvShVxSfqta0tgW/GDFd3xav4W1Xi9/FOSGCcFYrAOookgVTRdEn7Ke1QFgxPy+atNqnjyfbr23s75UkkkrrRetDLFDUASKgEb0oXAoLAX5LjQ6YImnvO6dU+SZLFCDoQswouiL2SFdeg6YX6sxANRS8VPkcXWLCtSChc07OvqtFqf+SpnXdrOlvtUAY5lDl7+bq3Fh6nQdus55DkRMrpa0smYEVv6twnfeosxQl6s2yoQmFJhYGQENim/h+Dx44jKReQOSitokoqpaWbgZAGL6v2t632972K1rXQCxFFLay3nYSzKWGKS2EMjyYY2rmguGHC6uNxWS2NQSlolqhVmKmMllpaOtUq+DMEqsCl968ro8oel7WG+Yu/EOV8DGZaPfB1QuN6+Vjm8Hiv19/Vn6liPRUNH2EQJnRVTjIRpEnZGkhaVHCEV68MpBmK+FE2sMW5NrtetODVpV9rMQnlrAKG+rwII6/G3viZr0HLN+FhrL1RmTXVYqZ+r51/HbO3Vr0BIHc9DAS/GIgxYQYUKMlS0cGmFAHIiZhExFC0dM3+uOhIYYzHWiG5COU6ta2uOKaC6oeo1oCgOO3omEaWcUCmQjZtjsjVYW/UZUhZLzVjZUmU+TMbMrJO5VUiJyDLk1XWuMbJcX13vEdIOlHIkxFCuTypt2oZpzOxfzvz04yM//W3P6ZQ4n0d8KAk8GW0UbefmeShl2Gx6XOuK4OsiXm2tpWvbdwGB9TheM3dijCSqS08FdZfP18/K9XcFVFg9e7qwEdXqmS6spWvw/Hqr4+Eiev/KPFq364Ll9Xj/Csz+v9X2NWD0W4Dpe7+vc7x/FADwj9h+v/uDMaQwzmIzazGkWhGdk40YyQGc1WLHaB0hiCWM2HiJzds4joznQRa/sqjllPFJepS0dXRtDyqVoEMoxT6IGJrW8nCroq5trcEaBRhyRKhJ41k6r+agRJPRxKL8Kgu5FepuToSQZoG2YQoFVZU+eGskGDgcxsJQkJsvfWmBxr3w090v/OXT39Bac3MjbhJKKUFMWQZZXXzWiwdcLgDr7b2F9dtI19uBKd/NXFWTz60Tu+XTXwM1fu/23ufrRHU57fyx/b732puf8ssf+o7rf7/lOug5MZEFS75aevaEWlxfW6oDCkNzv8FaaeFp2oau79j2HSF8Yrft+XB3y67fyIIapYoegicU2rD3nljaW7bbHX3f8d133/Pp0yfO52Pp15RkPIbAOSbRCdlsSClxOonbQ9M03N7eYuySXBhj2Gw2KG3KYhfwk8dPI8fTmWkcpLrhI9vtDR8+fGTTdwQfhGI/TbweDvz08880TSNVeKXo+p6M9Iff3CzOE6/HV8JRqJnDMNI0Qr2swdD+9Zm+sB8kGLGM41QWOz0j8F3XcrPdSWLhPT5Eut7RbxXaOVFrVqpoQSS224BzHefBMwyiQ2CM5vX4yuk8cjqPTF70Atp+i84jORZLPgU+RmKSgDoVsOS9cf74vOcwJjIGbSHFyBQDyhlcI1oWu92OvmtoGoVKicZZ+r4pc1wk5QlUpG0tH+wdIWdOp4EQJalxbYttWwJZrunLvijAN2gSISZc05bkVqpBrbPc3d3y3Yc7Pt303G56ai/3tt8K6DN59i+vjMMRH4Sl5ZpSRUuJkDLWGVH+7hzGKlKUftC2EaeIGDPH/ZmXlwOn45lpGmicZbfbznRQYwyucTSNJSGf3+w2pV+0JK5klFHEyTMNQ3HDaOYeWWsNyhpMY0kZrLFoo0TbpASx85xbWhR0EUvUq1aGGrymGsQCOa3mWC1qBTkv0PdbYFTGhFZCe5bvsmVukeRySYy/HXzlJY6+mO9qkLxuwYCiiRTiPM+L6vqyFuWsShBZWjBWQGql/a9BVZBA1XUttugnKOPEbUBLbzu69ujKs0ih0+fawrgSu7uu/NeKXCYjlvJCxUWpuWJerQtRCpMSrBTsUwmstdbFTk885EMIc9UOKGJxU6nkl3tdxMjkHN+ugzXJMnpJAOdAvuY48h95PYRiBTeii2g1peAgYrfVujiU+eKtM5MkDSL8K6i0mgG8OcjXBlUFE5Wwbchqbj2RY0fo3rqIN15dc1RJgqlgerEXLe17Smswq4S2VkB1ARVW7IAsJT/0rwTQ773+rcLJ12IkKE9bfS5Snh+Ui1hAyVjXelW5LuOvSogKO6SMy1RFrzMUzQs/ecYQyErWnnpc10yl+TqZy6RKaSMs2RKYhhDwQUANac8S9lRKGUGAFkCgMg/W37FO7tegQmJpg5jH7Sxiu8Ts4zjO17TanE7F/adehxTFZjOGIEzjXKskxV6VjPejrD8qY5xBGSnWgTjIyTML1masa4gxAQJCKK1FM0XVhDZT3Wxqn0ou4zLNDBFpATWquDoUy8mYwvzcxZBQhYGFUliStK6EWBhLfp5PtS7CsmiUquKky/WN0ROiuLpUYFZGjMyh4xh4+rLnp58e+elvT7zuIyFqyBZrKGAKiNijRxtpT1Four7DNY5QAIV6T7quo3HNInC9Gs+Xz9ECpNV7f7mefDupl2sg56xYUNzK+pGvWAMaafk9p+W5+ZU4+T0A4b1tnbf8gfD9f9vttwIK/xHfvd7+aIG4br8bVAghQBnUFdXsum6+CDX4kKC/qgoL9ddoUSKulClBEi3GRHIJACQ5F0pRFVZyzqGdRiuLNRXIkItiS79rTDcM5xO+JEtaFxE6LWJMioacBbVT5BLMiBWNKkFKrPO2wA9kRJGWKODD5D1mSvSdobUOrVrIMI1ATviQiGHkCy8Y82/knHh6euTPf/6Bj58e6PuOtu2lenGFXL3HQJj/9iv35L0FWfaz2od6i/jli88uYEK9tteI4rcQxt/6APxaZeK3b29Ry98CMHztYv42psLXKyFf+cQM3NRFR1wjdOmvTKWitdwzrRIhKZrGS0JvFJDYbToaZ9CF3hdTJAVPKiDbMA1zcCoif7DpN+y2OwEltlsAjqcTwzDQdR3OGoZxwA/TjIR77zkcjng/sd1u2Ww2WGc4n8+z/VTTNOJQMZWKXCyCRJNnGgOta7F3js12y+2NMB8Or2dpD2ot2hpOwxkfYtFNaUBpUpZn++bulr7v8TGgS6A2DANPT88FUJDgqO97lM50nZxf3/dFfCpyOBxQSuiVRmtSzJzPg1AKlTAho/cordl2Pf1mS0YomirD7U3H7e09xjQ0TSvtATnhYyDEzDgFfMhYByGB0xrtLCrDFOKcVIcgwq1TmPChOq0s2+tx4DAVS6oYySHQNoZN35b+dsP5PBCmMzEMDKcjPllez4kpDhinBIzIAWcalDXoDCm3tGNHVhPaGUJOHKeRIXiSkipQUgqsQWczC48J80XTbxyf7m/5p08f+bjr2LQN4zDx9PjEl9cD2+1WWkmMImpFJEP0xNFL5SYEfE641mF1R246sQhuFConrIni+KEbOmNpG8d52xODCEE2jcM1BuMUTWPpNx1d3zIMZ0Y/0TSZ3Y2jbXuxKNYWH4oquQ9kEzFtXQNE8V5rg8kiQAm5iHW6mYGmS6KW1GJZCPpNy1ouvfxvNqXeTC/VmGEN4JY+gPkzFPCx1MpkfUCTdb4Qvlt90Txf1ArUcmwF+Cx700bPdngxFqvIuNiWGWtqw4UkJXH5DqUq0+qy0ro6o3kfWQHWSh+6caCXnnGlhXoPJfhM5QwKsF0Fw3RJJljpNDVNU+ZZ6Y/PSBKSc8ZnmV+1WewGK9h4DbBoJZo0k28Yp1MBSHQpulVl/IDRE1o7YcCUZPz6+qYUZ+vBul0LCpbFlfU6m1NtJ6iJfr1PeU7urBVwyZhEZg30F8cBY0ubpCHFhdqcVZ7BrJCSaEmpXKIdAR3EmlCKO6o4RVRxRwEERDQzpTTTmVMqCVfKqJRm9oRSzMBbrWjWsaxW45N6La7AkfX1/LXt12KOt/GPojLUZ2AhF5vBK9DKWBk7C7OHGWCc2RFJxk/IxVIyiD7CVNT2a7xUk/wZCMtLJVhrjTVKKPog85yWtbDe45QhRAF5jXW4RpxvhOkU4R026ZqlsH5tfY1TSiJ+Ps8DC5Ohvr8CCzHG2Q1CKaG5a6UIMRGzsBcpGhTRT5AM2RgBocrckpPoDhirF55sEjPlDAWskOc6knGpFSZDHEhpkra40qJVMRytFaaCCQryCmTQOkvrXdVMKKwCpRE716KJQQaNLm4yqVj2CuAZYy6MqSp2amf2jrhZVFHT0g7jBVTIOSLtEgLaJQ3TNPD45YW//vUXfvn5mdPRo1Qv99KV78lhtrjMY5yZKwLQyTgQoec435/aHl0Z1uvtmlW2HnuiqbAAUWuByuuCo5xfBlX0YZSsoXWrwEFctc6llFHUNUJmnOtndP359c/r///atjAcfvWt/7fY3sv93vv731vM/dr29wIH39p+N6jgC6iwrlrUhXCm8KQ0i4l4HzmdTuIPXpIBkGrgNMk+as9QSkl6kycRbhM2BAQfmaxMBUqJxSNalwpjWyqnisOL0KlDDNLz0zhyUJA1RjlSlklAUHeFMhmHLD5LD2NF4BRQqzyCbsrDDCFI1cTqjuxMqWgUYaUUGYaJL1+eCHFi//rM8fjCOP0zDw8P3NzcYY2bUeA1bW2mC1096DVYvWYpfGtxfp/JsEw6ZbffGFzvCyr+ew/uha3w9w309xHbq/fIH/7QvtfXYn09vn3MSWjwNYAsoK9WCuU0MdWAXQMiEmRVZvRJLFYLMKa1wgcRovOjWCJF71E5EnxgGD2+uDSYTqplBjODCs7J83k4HDgVHYLtdosPnsfHF1FtPwuLoCoD39zcFM0UNftZn8/nRZG6K/7buiFbAaKc84yDl0UJhZ8Cz897cS0YPcqIov92t50p6aZUZWUOWaor5/O5WFeKgFrbiuVlCBL0KKXYbjfc3t5fPBvzlU8Za+U+hRDIURbiGOPs056DCOGdTiexDrOGFCPOGhqt2G42/PM//zNN2/P58xOfnx4JIQojY5oQtWZDjBmjMqnYXKHFzQZlmSYRq4w5s2Jlz9swTryePRQfeJ0zbSMV36YVm91hGDjHgcPrMy/PjwTl8MnhU+TmXkQ7lRHg53QepTKsHdloklaMMXA+J47jQELhekneY860rqF1DpMzRkPXOFqnsFqR/cTr8yM5iNPNcBr56eefed0f6NuO29tb+q7DBw854hpLa+xsmWhVom0sXatpnaJrVbEOraGdAGamNbTuhnx/JwkjoqStdcY6hWsMXefYbDqG0XI8HkoFLNK0WcQflZX+3FScg/QCcBulhGmiJcjVWgAFa60INdaATYllpAGqu4IIeV1SRq+feFWTqVVFstJ617RmEbtacqxqqVgr2blEzBkJiFV+P5hYj/Vrod+5YlYz9wKi5Lz0dNdEWhdWhSocgArGL5VQWGeD1caytoEBJRAWy1C0JhtpgcBIGwEosXRVkpzVyr0qoWdeJdTOiYtNLsG1CMHaUiUu1XEl4obXSvo1qK59yDO4UhPI8p7GVcZkmNkic5W3CKta68s902+g60pxrunSukq81qe4vlfz/YUS0C9VvloVrmLX8/Uu9qMVPLJFD0GYnAafRFwz5VTsaqUtJtckMiWJk7RGaWHCtW1X2p00UxBGpsRwhS2plDClYhIWnJdKb6oirIo5aVaFvi4Dx8xFITnh+emYkwwBkr49nq+3dSvLdSD+XpvL8oJ685m1hsi120IKlZmxJOmLvaqAvjFGpnEkhokwq+2DaxwoAdHqOK7M07Xbl9JKevILmCQtABKC19aACh6tAbXaniOgm1h8fq2AUt9Xz3ddTX7jqpIXYcn6uUVUUtob0kqUtO5rbTtbXxMguSTvRDAao9bA5/KcSntjLwXGXEUiR4YxMKWJqjGCWtITY0o74YxdqYrUXoEodVZZNFcq8KpVETmt5xGWZ3IGdlISh6BpQGlDLO1eYuVa7Crnayjij7lc35xhGCZ++fkL//2//YW//vVnXp6P5GSwpiPh5DMqQxJWhjy3nozCOBGYrO2n3gvjsmmkjUZl5vzqfXaOmplvb/42g095fgbfrBu5zvnVOpZ5+l/H6czjZhlTiksmxNfAhN+z/SMr9f/R29cKqd8CF/7RbIV/1PaHhBqrNc06oKkLTbU2McYUm7tReqt0nmmmrNoLpjHOPUMVPa4Tl4iPJJLP4AU1d86hjfjKi5/rErw1ruesJ1RMONfirMZqg9FGbGSSJ8QJH0aIoFQm6UwK44Vgkyz4FWCQ90ngJKDBNAaSz2Irhgi3aK1xxpFygCz6EvuX40wzc64l+IyfhGq+2+1mUGG9CNRrLD9lEs2r4AeWwbY8p7UutWwVrazBzBptvNzee9iXUOrXAIy3x/T+Yrd+79e2kntfHNPy2nq7pAZXMGj5fzn+uq98cZ5SLX6TGKz+W9+e5/9dqkYovRxTVm/fvN7PHGCJinaq51avU/kn1ZECYpFp73r6Tct5HAihY3e3YxpOnM9H0mYji24MhHFi//rKFDMpKDa9Y7vZinpyTMsh5EzwgTQJrfLmZke36fj55585nU/EKTKcB06nE7e3N3z69JH7h7t5bNeFrCZpp+OZlKX/t2m60oc9krMwIU6vh7kSIm1OHTc3d+y2PV3fst329P1GFuHzwDjFOWgZx2kGL4ZB+jh3ux0fPjxwf3/Pfv/Cv/3b86y0vNvtyEAYPcPwiNaaruvmlojj4cBwHtl0Ld12i1KKyXu23Y7bu1sm7/ny9MT+8ErbtvR9i0otx3DE6Ia23fD9D9+TlOZx/yzndzoRY6ZtHG3rxCoye4KXvs1uu+XDhwe6fstwnvi//q//KoFs370Z82MQ1WhTgi2n61jIdG1D1/VEo4hBoU4npgg+BWJWGOe4u3/g43ffcTyf+PnzI18en3Btz3Z7S0aqCt5HphCIOWOMJpa2ma5puNu6Aioomsaw6TqUhtPpyOfHL/zt54mUA9vthsY1nA5H9i97rNYcxoG7mx3Gajbblu6m4/7+lu22p3OGTdvJnG+V6DU4AQeaIu54Oo6cTmdyUFjX0jYd3WYrrjzBY6xC6UzOAW2kAiVJZieaGCkBouMTwoDRDa4R1gJaEaOAbU4mQJQpfd8KrNGF5n7ZF5py7S1Xcw/vGlRYnueSnJeH7BpQ0EacJC7pyWXuqLPNepcFbcizOKBYNV5Txi+msjrbrL6/zoU1+U8JqmZBTWxM9UHPNQRfZi1p/2MWeCyYBwnmpDMlliQThVIWYxXaWhFZXrVUKCCwzK8pL1yda4DDGIdzmaSTUPUbh2kacvDoqGcHHT0r2OsS/JZ2jaIVpHWc1wwReZMWmYTCFO927ydJ6FMRMFS6VFpFkC+7htq2JvRuuedVRBFAGzXTrOW7VtRzpYpQ6wIyyPJRk7cwxxhKKZyxhWq+SkKLU5NSgMlFE0GucdJAVGVlyhILGbOiK8taZa0DbRDr7hZjGjSitVBFQ3POc4uPUlJFFyDWk4LopUgCJSN3dggwRdz2qqo2ny9cED1mMO0NKH8RuVzsY9EXWIRM4TIpfu975XqXBCtnYW5kSQBTjOQCJswin0q0j7JamBZhBQjUtW+aJsLk8UHsm40x2KYTQDKLKG+9zhklYHbKpEhxdlElnpRY2Bkjfy8xr1Jiudg4aQ0WW8Iwx9jGWkhrgFDNLRv1OqwLVdcV4XXxql7f9fvqOlxdi0yWp98U/QEBJ6XNsmlsadvIpeUoFJArSityYVlV60GlFMYJYLLZ9BhnSVkVm8zMFDT4Om8lovICAgA5adGb0XL/lUoz+Jq1qjIepSrPXGiQeyyjQhdB05SKA1f0wvBRQrSJqWqfZPlbklaUFCmgm74Ys/NzH6WFYhoTXz6/8N/+67/xn//zf+fz52dS0jTNFsVIIpBzICZpV7SNtFQbozEFVFTKMI0CKgA4Z2dBfD+MszOOsXYGR+Y5x2i0tRK35dW6UOf0vMy5c+tXXQCS5Dky3+elpU9VZtL6nJd1Zn7mVG2pvgR5akFNnuz83iN+8dyvj3sNCi/x/Fc+Xv/wznxT9/tHtm997GuZ07vvfW+e+tV8aCUs/LX35nc5k1/f/uiF+B3b7wYVYvKgMsZI0HY6eRRptiBK0uSEHwdi9GXBFATUTwPJGtq2oe+bEuBPTGFi9NI3lHJCGY3tLCbX4KEsLkn6M4/nI23b0nYt3nteXl7oe9FcUCpKhctqmtaBEvGvtrPF4u5EVpq22Yg2w3BkKgGS9GRJIi8Vm4IKZiCKsJS1jopeJ8q91ll6krXieJIqqgoJYxu8N3z+fCbnX3jdB/70Z893n+7pu04qCkVMztiqqaBL3rmI1ciEHgRFL8KG8wN2keCzAiKrCNeSaC+fWZDOTJifDnmtVK/eodqtt3UFZj0JXE8oa0DifWDiUqV7OZcaeFw/T0uqjyoN7GoBGZRi1sJYT1Tr/eZc+9EW8KaEO8xZBzNyADki1N261zpxmvn6Xuvblm5NVgTXeQKolT5hIlTF8EwyimQz4zCiG822bUmpZZo81mls28wqwCmBHyai6Ym6JfoTfWNwWmj9IQaMAqvlKMZp4Hg+0256+psdgw9gWozr8ecjMWa6TnrZ7x/u+fjxnsOhJtBRqmS2KYJLiTjBFAeOxyPPz8+8vDzx/PzM4XAogqUW6wx3t3d8+uETHz98xNmMNpHWKYwKxeJrZDge8F5snMbTwPPzC5VyGKfA5mbLbnPD+Tjw9OWJMBU7qjFyfD0VMGKgaR3b7ZbxPBGmyP75dW7Z2O1uwFip6lkBLlOsLSQTYThD8GTvCS5gXEDric1OYV1P21n6vuXm9pZPn74r84cqlH9QSpTAnXH0roEYOe1fOBxPkD19p2kvC5EAtNbQaoW1sOs0XeNwWmGIPD195nxqUEoC+dsP36Pchs9fvjAMga7ZoHXD0+OBz1+eORwjTXuPsRY/Qc6aHBNhGMR2V0vypG3GtYaPd1u+//jApu+L8rel22zJxvL56YX9cObp+cA0TPjJcXvbYd2O3U6jDbR9S7/ruL3tubvbcn+75cPDPTe3NzRWBOGstkx+JKcgvaLWlsploNsYmq4jBWlLa52laRRGt6QkquCZiPeJ4/4oT5HWeF+E9pwl+1qxHQCFbTps26FwKN1gnThGiFJ2DdQcrQJVgWutUVZosEYpKEkxFSRYBelSmc1VdVHGcMxoq7HGFuFVjXjW1f8XCnqsNPOVyvY8X8wB0wKBaiXVvutNGYqQXq4qsBdBYxXaVBowihwVKilh1JGl7SVn1Bx06/lYUo5kXUQF40KBrRXpnHMR7xJb2Kw0tmnRpu7HiG0riLAdGVUdmPJy/jnn+X1V2NA68alPtd/bGFJWKO3Q0mAjiVrRGxDtCbkEcj1NYTu6khgEqvCgtY6QPdlqXNPShEAYB5lLijaTUoo4JSaliyNIS9KGEJkBh5RKGl/de4CcI+N0ZvY1ydVtSpIshYAM1oBRkhT6JD3pxhga22CUxo8Tk5fzRAtrJuZVe4cWYGSKYr83BU9U4ryiraJpW1JJjIxz2KabQR756QhRkiqlNOPkQWn6fkPfd2ijmCZptQreQ4rC7oySTNblMRlDVqWoU9kcuUD1ua6HZSTXxVvV+7aOQ+TeKbXEChfJkFIl8cyCCdQ2nQJ6pfQWWJAiDSgi3o+oIqCYQiQHL3GcytJe5RzKGLJSYqua0tKaw9ICtRYnPJ3HAmYqlG3p+g1dvwUtOlvKaLnHusxyOZKVwbUdGRgHmafatsVqEAKuaDgIm8aRlELZBu0sKQRyjlKFViKUG1UWba6iBVHtLGshLyTRLokZfEzEOWSSJygEX4AtM9sdr1shauI4jiNpGug3LZnMOJ7xwZMJxBSYvF6sR3NC6YQfpc2xaRphxGipvHvvsY2jtZqsE6fxhI2GjCLEQEhjid8Tpuiv5MwslptyIIVMTBrnNLbS/bXEQsY6tG4g22KNaogxEcIIuWgt6EhOIzGemeIo7XKAVguQkint1VMUzRcgK7EMTVlQ5BBF+NRaB8UQ5PQa+Pz5hf/63/7Cf/nPf+WXX145nxJoi7YapQIpjaQUMNaIfa2TMaNtg1JaHPByFF2nLOxKZ42whXJmGMSeu97ryo6qQFRlaa030TtYfndVIF4kLEAzC7Fap8s+06xbZUruBpWhIi1Q8kysbGWLj4/SJWZePc+wrGsKNbdqfUUzncr6WH5ntR/91cw9131KFj7PPRJz/1544Ne360+p1Vz3R7aaxVQwfv6ebxz7bz3ykhpeFhB+43f83u13gwqwCNFcT+hrBDqFQEYm71xWHVlspeJgXfVBzhfK28YabPFLrj6okjRUwRLp+cm52FCVtoVxHHG6opxig5eSTMjGGMZhRHqlpM966ZnNaI0IucRQzmVRudbaCEuABW2aE3UlCP8solPs+yRIghgz4xjIecCaE9Y4jE6kMM4iOdvtRlDyXB0hqpiMnIswNiI1oK7Xv27ra3+ZgJeg56KCtZzD110L4owMLtv692V41gBgftc3HqZvAQvXKN7XGA/L5wCqeM5axbnub81kuELrKzKAKteqVD4KzF1BnYrK1o8qCoqb8yp4jKyDpPX1yeXr5/OWEyvHa8h56Ylbjl3+2cau9qXmgN06h2s6KlIc2ohyDabpiOORMB543T9xPrzSGsPNtsc5K+0NwwlFxhqDsw1oy267g/vAYFvG6Uzft9ze3dH3XaFcyrgT8S4JzM/ngWmKfP78hWEYeHx85OXlmWE4z4vOdrvBWM3t7Y5/+qd/4vvvv6PtWlIUwafj8TBXeULIDMOZ02lAKVMoiVIpqG0R282O4BMv+z3jFOi6XtB7I8woqeA4FHpmUGljGM4Dm42wInwI7Pd7ur5n04sGzPPzHu9HyKI/YUullRIkhSQ9j8pJj3W36bm53fFwf0djW/wUOB3ODOcjrTO0jdDpdUqc9i+M08QwDjQms+t7tq0GPOvtdtOSrMNqRd87+tbRlD7356cvWGvo+p7b23saLLbp6Te3xHAiZc3T0yvH88jhdAZt2PQiUBi8Z5rOkDJ916JJdJ3l5kYSCKfh4faGP//T99zc7Hh8fGb/esDniDaOruu5ubsnY1AhcrPZsNl0dI2lab+ndRbnFLtty27b03eOpilq3V4s1oJOjEyFhZZRxuInP9NbtRa3CdvphZVWgqmcq4BuLpWuPAdUlb4slVax7hqH0yzWp51U9FTRLzFWNBMyCNCaM+QCFpdENIUIulSHi2p47RevFYP6zxRv9Jn6u1LUVjXZUpWZYOZgoTYbrKmk64rMMhesZq935sGahAEkSmuAumrTmHUSLufTyh6qxy5Bs5qDQF16jCnODNL/j6zf6jJQkx1KtStXhD3XObIERplZf6ACzGuafK2yzqzH0sNNLR/qYvPKcg6STFLu09JPXPuh54TUSOtEZU+6zokLRqEyKyXrY0LW/3p/FQrfdRirAUeKl/dI+ozFnvNazFEq6ppxPBGTn0GZKpqRc2YsLKsZxi5jmpLUsq4iIloHc/KGJBI+igAbSuGslbaGpqEWEKx1WNMIAlUqlzFGcpL1BEURM7VFI6dUvGvvfQzMlpgw21QqpeSez+1LdZ3Kq0HxzoDl7Tpfr9l13LCmdyvsnOTUaw8S+63vx6I9UsZBnAhhgiTPnTzj8n7jRJQWrchKVa1LAcvK3FATt3VLQG35FZBHKOlt12NcM8cAwgKy1AqtsQqVsrB3cpZENWfREjAW8iJ8aIp4bq4tK3MBSe7zutBSrx0sLYMLw1ceHUkGZXzK41RjxGXucc4t81iteK/utfceFwzOSStmjJQWkgBK3EO0rsUjKTYaoyQuD0urjHPi9pBS5Hg6LvOqqjT6QM5SsJwZJMzYrpx3ktg8p0wiFrDFkIjF1ljWEGn9CfN4k+KgRzOR80SIUxk/df6TYqZoHWRyFrt6Zcxy3zKkVMUVIzGJqHScMuez58sve/7H//gr//N//I2nx1di0DTdBrTEWjkJ286U51jGrSnMaztb6VZtDxnJMA3DbIftr9rO1/nAeu4Pq5aVtc3tmg1TP6MLk6cYXpBV0aWYj+CyYIjS6FQA6PJMqHntqh9R8//XHG+dJqu5YPd2W2Ly97cKTXz9s/OXLC+u1ps3+8uZb33fVzf1lXP4FUDh+jiW9for+7lM6v7Qptb7+g/YfjeoIIyByNq1oPYrwnICMSV0WiQ7KouhCsLV99fera7rFqGilDHazGhyXWTqxAXNDAgkH+dJURnpN/R+4nQ+k1LEFnDCh0LNitWPtfa9KqzReDPgJ+nnSkmTc1iBCamomuYywUgyKwKxy4O8Vtqux1T74Y7HI21rsTqgVKRte5pWbLd6rcEalKq0TY2Z3RgkcV27bKwX3fqwv1/p//UE/mvb2g1ivS/pL1wHwZS/SQD93sN7CXxcMhfeC6jf0KfePb5yL1ZGfRcB+cU+V6/PQWc97mVfsOh21K2+L+fVPimAkzLzc7oAGfric+tNBNVrq8vbY66fk4V+uVfWanIWyrJSIgy1LCo9RmumQXFIAz5EcTZwtV9TczydOY9nupI4axTEiEqJtnF09/f40EviBwXAO8+qw23b0TbCmAghcT6/st8/8fj0xP5lT9M0/Kf/9C/sdjuUliDhdDqy2fR8+PCAMZrT8UiME4rEOA4Mw1gcABqmKXA8nrHW0nfidnA8HknFrrVpW5SR9oCbm5v5HmgtdoAiFCsL5jCOnE4HjLHsdjfcP3xis+l5enpiv99zd3fHDz98T9s2TD5wOg2iMbHb0Hf9PK+MU2D0UmFpetjtttzd7thsOtrGMZoRrMY1Gj9lgj9htcW4frbJ08nT6sz2bsfN7Q198sDTxf3+f/ynP3HEEL0nRV9athQxTPiuLfoM0pYhzLAT5/PIFCWYHoeRw/FEAtrGYazIYU1hZBwHyJFN13Nz0/PDdw98uL8VWm2M3N3e8PG772jahufDwOv5kZfXE67tiVnRWMunD3f804ctrSv0Xq24udmx6TtSDKic6JsGYuL8OjAeBs7uhGsaut2GWOZ8Y+SZM0oVOq+0YiiqH7cqSY/H6CXprQFQ0zSzrRnwZp5NSYC/WqnNKUPKc2BdMEHmKmoWloGt61UV8tIKay494qU0WgBaYM1QSikRWVofRPitUqsv51+1CvzWr9ef783L7792OVeuafQzW5C3AK5Sau4jr7TnN8fAJR36PebZ9euwjuEu6a/r+b5er2t69vr7L6771XW4Bp6vj2O9v/V+KqigncE4qdpb44h6IhWV95CWNq+UoRlOIt5pxLZRrrBU0LTWIhpXgnRSCfxMPTbwPhRLPQnEK7gtIm/VwlLio0gFJoRtoedEAGr7TQWCYsqEtLhbVG2mtulmRo0qGgogoA1KoOyUkMQGaaesYqhaK6kmjyPTNBLTkkCjSgV9BVrNtqPvbO+BY5cj5OpVpS7GVd3mMVwKPDI3pLkNdF3gQVUGZxkDSZL0MHniJM5eIk5qcE1Da6o2iMD/MZcoQsuFimFpWamAVQU11paLVT9B2nGY/661mc9nZk4oMyd08rrsY5yk+pwyuEZEgdEiHPl+waYCA4vAY3VGWGt6yPWRBFGtSsLrgqBSzAKNOS9tFnXuMkYTUpxbk2shR4Qfo9BoyDOVXoA8jbGaYfKoJG0N1tqSI5SiX67gYFo5E4jYXz3Xax2bMrrK3LdYOaqUQQVSmohJgYaUFTEWPZfSrpHCAMmjshfGUS5ONHVfKZKSiDFXhy75ytJKkJk1XVKCFGQsxgDH45m//e1v/Pf/9j/428+PnE4jxnU0bUdWlXEka421dm7XruMoK0WKCT9NkoDPoI6MxbUWRt3qXDpbAa/m1LWo7hs9oPyWTbx8vl7fyvzS8/NVBXwrGLdexnKGnASZy2vnF2qR7r25oBYF39++FverNzX29XG8lwNdrlv/K7dvFV3/kZ+93s8/+lr8IaZCLgGatZamJP3XaKeVEoJU2VeDuvYE1QV8HMWesgrTaK3xkwi+jGOaF7f6ADlnxcfVOYZxgKPsa42IhuDmCVaXhNy5Bj+N5HnClODKWceYMzEIdUchXt1aG0GRcyj9l+IpC4rgpRpKkOpNroFuEkVZXRYeXayuUhbniPN5wNoMGqx7QlsJph8e7ug3HVoLKp+zJ2mhXokquZ3ZCpBLb9cama+IbhFimSmiucQ77/Q5XW3vBaDXYMDlGMhXn3sbTHytMvF2PL3ddw0Mv/YAVLAgXxF7vhaE17/XoFaOo16rgsiu9quuuFnzsrbafyqB4PIdIO0ckHOtcFZbHpgrOvN1eAumwFJ5WJ+KLEIZnC3UXglEhUrnSMlhm4b+5gZjNb21GNcQg0dbS6ckabbGStCVEs5YbN9jlCbEhhAmcoZhGGfbta7r5D6U47BW07YNrjG0rVS+Hz584F//9f/gw4cPQObl5YXn5yfatmG32xJTxPuJmCJWG2LUeC+98ibC6CMxg9OGtu9QSkslLiXuHu64u7lFay1CfcPA+XwuYGRms+lnUGEYRk6nE8MwYUzk06cf2G53xbbW8/T0zDQGtDZ8990ntLZCrT+eMdbSNhuc03RtizET6EmKpSrT9Q0fPt7zw/4Th/0rwU+MgwfV4gzE8Ygz0Dca11h5ZnNDSol+03F709NckhQAuNs2NKphGjXTmIoTgSJ4iFNX2gIcMXheXl/58uWJ0xDItNio8DGitMUZEfGapoFxHJimQfxrNPSt5f/4lz/z//7Xf8FZxX7/yvk8kLPmeX/kNHzhrz/+wo8/feZwONH3W/p+w93tLd99uuO7B4fTwijxk2e3tew2nQRCo+jnBB/IXipxaIvCSqBv1GyBNU2edqXOH0NkKAlDfSaNURfPgbxm3p0L6mvGGNqmIeZV1SFT2suCtLhUNkHO4g2PKPgr5wo4SRG2K/2jxY2jUv0v/b0lIKrVxBlQKCKF60pfzkoq9dQ5urry5BkcrHPAJQBagcy36p7r4HCZe67m43yZ0Ne/XQO5datreExhto5b34P1vq/nK6UUKi8JyxoU+FYwJAn3JShwOT+/PW9Y+r7rcdfvvK7KrQNupSv4IlVIaxuCE2p/jNVmsVTeNPipwfuWRrsSCyhEpqa2sOUirhcwamkfmSnC5dqv6/k1JlkSt6U9pupDaeOKOGMB2VjWbsHJauucxC62cTSVpjwvUpoUSuKHAAzKKNE2McJ4E3aXrEGx6LoM50Jvz0tPtS7JqymWuqoc7/qefC02uLzXsKy1sl3f5zVIuB4PAEar4qYT5zlBltDSBz/HLMK2CNPEeDozjX7eV9v2CwigKssnEXKldgNpYcKWqWFeb0EXxp4tP6u152WM9V7BZ/2siGNaCwiAPwwDrmlxVgCirNWFGGL93HK9lFTSgaxEqFbGo5+vtTwDFVTQpRVIzaBIfUZSKRBWsEDGlowLYbRkRj8SszjGxBgE1ELYyAkRn6wghLCZIBfR4hAW3ZEUEzrrlQ6amude+bnMgW/AplyfvaJnU+57VtLakNKEyrqwUkTDSitNRlgKMYiegWLFvlGVTyX7SQQBKuocHMp8nIVdYJRoZExTJMWMs9Li5n3k8fGZx+cXxtEXIWhhQyeW2DCXc3UrkdAKYi4g2qLpoZQwt9Yg8fV8vJ5vK/hQx856rlnP5+tnq37eWktIefW+BbQiZ5QyVF0VeR7F5rm9Epe9BpHXz/XltsS/721fT3zVMqF+Y/v3SsL/yPaP+OZvnc9vBQl+D6Dw91y/3w0qONegYvHnHUeCl/6sWQVUCXpubBXLCmhjZpqV955hGGZUdLHlWQ3AlEmFEgWXwYpzdraO82G6uAAVgGjbtjActjhraNuWcRwYhzPRT+JPbjTONUAihUQw0nOlssFYQfOl6ioyUykGrJUJLeVM8hMxJQg1iACTJeBp27YgfBI05JwZxom8P8j3xUROilCsiXLOfNIfSjKaLhZVpTqU1UKLpE64bwM8QReBeUJimbBX2/Wi9/6WWNtKrie1+vuvVdWuq1AXgdQ7n3mvCvXrD4BaZuyvPgML6LH+rpSqZ/rXtlU/2JvAv06JywJ4+T1y/SugsLRcAFwmCW/Pf7m+Sq3HfpnoiXPgmlIRx9EZ6yz9zQ5tFMOpQ6coVVitubm7m/uBQ2HjaGPYbTeoBONwYvLSatA0DSlFSQDbFq0N4zhyOp6Q9iHNbrcFEp8+fcD7UCrJkgwbY2kax4cPD2y2G7qu5XQ6MU1CEdXKgXKkbIrqsycl+RxKMxbNCKU1fdexu9nRNG7WatBaGAu1cp1znivYdU4RJfUWskHkNbI8bz7x88+/8Poq4o39pmO/3/P09MTr64EPH87c7DZ8/HiLaxo2G+mDTSmgI9zebPh//T//lbZp+PHhjufHZ15e9pwOR+Jk0FmYUQIM6Jl2qzUQPfadMRqmE0MYBPBMAaVbnG0wjSH1Tamgevave748PXM6T2jb4ZydK7BVCCyFiUximka0ytzsNvSt48OHO/7lz99zt+t5fX7i9emZYQqcBs8weX5+fOL55ZVhGFBKYWNkZzQf7+/413/+Jxp7pLGJaVScT4Mw3qNHodluerQyRJfYtCLm2HVbTKNxW0PKMq6GYZhbsVShZJMr7XWa52xjbHHRWYl7mcUNYM1wq89J07SEnAnTgA8eF5NYVyIWcDkGlLUYbUmoAjjkwlyLq2PKhYIehfJOEncDs1SPa4WzbqYIBtekVul1krGwKaod33pCXrsovDf/fHW7nlu1BKJ1XsslQCcvYME6GJ1F3uqMs0rmUliS4pqAfCsYmROp/DZJfG/eXP+trgfr475WNr9eR+p3Xv99HXB7X1Xol3YPagKRRevGaIezHdkGTPBY4xgZyFmAqGkccG2DtQ2uaVEoqYSWOX0tJl0rtTWQl551eWd1/1mf3wXYUQCF6kijjFRYZ6ugcn1jFOC1nqs1Ttx+GoctwJcIApTnI0VizCgNpgDdxpjSQudK+2kWWzsvoG+IYY7FrFqAmlog0cUeNL1zT67vxzsj5SL2WI+dZb1bwMS6n5hqEqNJSpUkrSZ7aU5e675CEI2Mw8szw+mMaHUIkFBZbRhpSUrluQxxETKtTl5yr9b/CrhRHDhcAWYq2JOvGI7X12NdcHPO0fc9aRoYJxHfa7tewHpn8ev2D6VmlojWumhzuPm6pZQwGpJeEsia/M/W7ToLAyOu36PmNbOyYARYiHi/XE9jDJMfmPxY4tN6LcQ2mSSsCp0VGdH+ihetB5EQl+tSq/NVGDRGAX8TkIsApUo1ZlwEzAWAqO28eX4uRHA2EFMsujEQVYIkxYMY5XgELJBxSCn6VGaq3L3KehUgDiUWpABGGRSOEKTVLkYl7KUszk/ei5PdME5l3nRyD7K0uipV9TIoBU43M0S89xRH8Us2cs5iZboaR2tgYP2vzg/rZ6+uk+l6LK2erfVzp7UWu9QYqeLFACGItWc9tnontRFXiraAY+tn+tf+X37nq0vcN+P+b0u9vfM9306k/2jy/M1jfGeffy/I8VvBgPe2d4sBf8f+fm373aBC7e3ORZU2xIhlqQ7M/V1RVLlTlr6yykQIIYiFW0pzy0OtPOYsVClrlr6ja5rmOEo1MufM4fDK5KcZ8Rv9opjaOyeiWyD9gmWCM9VGSGecEvXavJMJMSaIKqBMxmoNKqKMRymkDysFyCLKqHRRUWdZ+AWl1TK55kiOIsSTUUQfmaYjRiliSEw+8no8cTydpOKtFR/u77Cu0sTyinYmgXBd5GuQWLc1qnsxeFeD573KVP3sehP0FmoQcI2yfw0UqIvU+iG+ngjr975Hb/09KNrbTc1ItuxrWSyW46yJfxEAykvVsPYurhN/qSKuz/G9akx+9/eaeMjPZfa8PL28en0dMFOqmgsII/e73s6iepwqm2IJGPvNFmsLpc5PmBQhyqI2jRDCIPeoiPDUZ1WevwlrTUnUE9Y4+q4nk0s1ZUTrhT794eMDbStuBjWpr4u3NnC3vcU1lnEcOB5fRc3fNHgfOZ8mgs+EkBjGkXHw+BA4n0deXw/0fcfNzQ3b7ZYQAj89v/DLzz+jlOLDhw/c3NzM2iWH1xPeiyVt07oCOnRsN1vatiXGzDSNxW0GXl5e+fnnz7y8vLLb9cSYOBxe+Rs/cXf7hY+f7hjH7/jw8QHX9+SkyD4INbXf8uHjDbvdhj/96Qd++ekzv/z8C/vnF86HVyZ/JhYr3JyCBBVKoKfgPbp5Z0UMnuk8Mk0Tzhpy0pAMbee4++F7slbsj0fOwxlIbDYdfX8LNBzSEZVE1DGGgNWWrnOYrcNozW634eHuhocP9zQ689Nf/43PP//M/jhgmw1xDDy+Hnl5PaJtx8fvP7BpG4zObFpH12hyCtze3NA2Uh0LIYp/9uiJodhkKoU1DU6LFoNzLdpkXOvIaqGMa62hBJxN49AKpomZFaO1lkokonpe57+mkWqx92IHXIFXpYpmgnOE4MXjffJY1+LaDg0EPzGUYEh3XUnoyjOZWYCowsaRil9AJ9GAUKr2WZf1rMwhc3A+V93K+ZWKrMxxpaoIgvgWkav6zK+DwHX1/de2dfIta4LowFzsUynWGgOmJKtSdV2qURU0EB0hqVLGyGrfZp7br49vvS6o1bGtj/FrgAJQLB3fJpvX4HT9jusq2HWlrq6LtcixtsqzxmKUgZI01uA+BYfXFu2EllyBgWkaccOZpulwzQajDAaFqJ0UXYisMKpSpTMqRxnfMbAwUi7PQWtNVqCNXawZC3ggYr6KWAHleu1RRSguAwqjLcY5lF1EfmWMgrZqXrtqUmiMQVuDsXrWUxCWnYgX+hCKiKkAoGLHa8u1NDMIsmQCS3vAmpL93j1e7q0c+/pezsBBTX5X8UW9z9asrToz1lSWkxcdFBJWaZSRlttxGBjPJ07HI2HytG1P13bowuhzjWgWhJjqk7gcK6KutD6HdZJWE+Jq/7mcx8IqXI/l5e/iQnJtGXkaTnMrjHOOtu1Q2uKLeGLdlF6AVaU01spPKaJJO+S6sFHnMB/GeiYy7hLzM74+x9kGVWVi8qQcyn1IaKOIQ5jtDev5iiBf3Z+WdaA4RYUQRJ8mA0X0dWFcJar2AmiJk4lzqCotDfVaLnOJoji9qVrBB2HhZMhenpmo0DpD1CRlMNqK2GyScaKVzDc5aXJ1ApGywTxXhdLmrIGs5FmzticFxXiaGCcRlGys5XieOOyPPD6+cBomUmG4VOzYlOc6xIh1trgfdaVwk2Y3EdO4+dpW3YR5fs/LszDrzih1Icp4vZZcAw7vFenW4FLdlhyutjeVtaKAI9SCplYFSJUxU8Hz6/2tn4Hr1+Qx+1qi/a0E/O13fPWd3wA16vb3JOu/d/t7cpx/L2DktxzD3wuA/CFNhZyX3jK9WuzXaPw0TWStSkK/0H2ENTDOFUdX6LD7/Z4YI00jegnV6uU6qDgVj/gQAuM44Bp7gfBVhBlkkak6CVqpgmhL7z+5ouCart0y+cjkPSD+6Fotf3dNh/KKcZI+NRFb0aggKLWiPliy/xCFVmeMVOm0Eu3qEBOvx5EYYRwjWXkOh8O8eLeuoe9bmtauAmeNUh5QmCxBxGVQWRFX5r9VZlHti1pfmzUAcQ0Y1J9LkFgDgeVnTZJrcFwBiJQLMW2VXK/H7nogX1ejrv9ev++3PYCXx6euApe371v6WxdwZn0d6vGsg4p0Mc/lEtyR120i62Ck7ucSNFgfzzu4ynzcFaG/nvBzTvPzIvvIUIJaZUQhu9HCksmTI/uJMAzELAJf1rVQPIhDnIhjYByFGmhLgHo6nbHW8OHDg5xbtUt1dj4O7ydubm7QhVLcNI6cE9PkGcdBxhyJ8/nEly9feHl5EfqsCuz3Z/b71/laDMMJH7xQcP2Ec2YGFZqm4Xg88ssvv/Dy8iL2kQVYnArj6Xw+czweGYaBzWbDplgfWttgjBPF7tOJ81mOy7mW8zDw1x9/xFlL17cCSA4DwyBWT00jgkybaSIiwl5bc4uNHtM2fPx4z/3DLfd3Oz59uuf4euR1/8r5fGS/f+X56ZGXlxem05mcEs4ZUkwXFZt5rKQsvZQp0riWrhWGxHa7pe07mq6j63tOx4EpBFzT0TYbhpMntZbeKVKyjNOZpmn48HDHphfBNm0U33284/Z2x+n4wk9//Suv+wPG9oWlpWmajg8fN3z/w5/5+OmBTdcwDUfCcMIZOBxeIBm6ruH+/p6+36FN4JRO+CT910ppGmdxTYNtxa0i5AhBQbFP67oCQJ19qZg1hb22+KKHEEvv5lI5r8mNtWoGn6tNb9u2pEZYKErJNfY+yJwfAllJ29k4jBIoKiWBe9EBiisF/pSkyptUlKqbKU4Zc/AskW5MYvk5B2wXT36dZ3gzt6o6MbCsT+8l3NeffW+TuWANOl7SxtdB5NJOIM93Fb1cquQLm0LWEjd/dk4m39neBGz58pzWyeJ7n1uDH/M1egdYWF+jdYW1/r4+/nXrxPo1KCwKFHNuo0RsT2FR2qCURRWtgJyFbTD5Ee8DbY4zG2Gmikdpc1RAznG22Kz94TkvLQTLfC1rcYhynKZqS2VZTVMWBuMaMJLPSE/2vH5rJVoP5RxDKtaYSqGyJHhyP80F06Dep5QiZFHalyRQYiSllmOcAQVrZ+AHate7RqxcL+/NNRj0a4F8vT9rNs315+r9riw1V8Dk4KfCks1o61DZkIJnOp84H4+olGdGwGazISlhGWTFrD2xACUlOriOgebjWJL6GseuiyTkyyJABeuXc2BmOyzXaxGABGEvuMaRk5k/V6+F0SutKkURU9VLrMJaJ2pJDmuriFIKayxJ5RWjeFWMIiPOC7K3GCsYuAg9xhUwkHKARGmfsfPrVcQxpKIdMV9e2YfcX2HSCTChCKUAKYBeZWDmi5azGtOqci110b6QtopcbNwzOSqikQJSzIpkmqKVU0GC2sYpVaVIFWusrSCZnDUxKkLwxGCwNkEjVvCvr2cOxwPGKJomsH955ZeffuHxyzNPT3uZk7WDkmNoY8koscQ1wpLpiq30DB5k0VrQShexyKqtIOyGmmuttzoG18/P9Zwxt+OV+bC+Z83gWrcVLs+hPOe1MJZmwC+hdRVrlFUvpVDW8vUascTRy3RQc4frhPX9+eH35LTfmnO+Njf977RdHD+X6+Mf2cf19vcCBH9k+92gQl2Y1uiyXQ3OeSHPEsBkn4llwFaU7ubmZqZddaV6VPUVoIg3lqS4Dv5KGTqfJYFIKdE0DRn5nLV2Pr6cM+dBqn9+HGRS0boI/SisTWijpd82JQyaEKFtt7RtIkaPnwZikupq00jgkdAFVVXgMiY15FSYECnjgy8WY8XixjpyVf/WtvRKGk7nwBQySgeGacL+zx8BaNuG2yIG55yhbVqUSqQktOSKcOus54DbKlsCZqmMxZSkgmKk6lmT//XCXe8VLA/i5c9ZpGH1gJeKa5mUlgVJ/ibztL74W+3BXIIP+Ze/iVLyZvK5fmjk9+u+27z6riqIdP33dbBZgyJBzpXKaHUpYDaPd4AV40COYY5O3wAz9btysaFcn8Oy78tezOVvS7vEZWJS/4lwo9aOlAzWGmKbCNEzTiPjWa6vD5Hog9A5tcY0DqdF2V2ETD3TODAO00XV5e7ubtYoyFmqmZt+S2wKxVBVWrQc1/H4OgNjbduSs4AJKQXGceTzZ0mwxXPd8bI/8/L8UpJN0VyRdgFD07Y8fLjjux++RxnNMA2E5Gn6ln/a/pntdotzjtfX5TubtkFPI3lSnKeJpu/YtC1oy2kYyRnReHh5BaXY3tygjGEbPMfTkdEH2rbl4/d33Nzs2G0b/DTx/PyM0ppusyHniJ9GXOMYzif8NNE0Lbe3O25vdqSQGH3keDrz9PjMz7/8xI9/+StfPn9mHIZimQjHuDh+1O1pvyekzO3NjoeHe7q+o287Npse2zTiXOBGmrYpNro9226D44xJEwqpvJ9Pme1uw5///D19J+1ek5/QMXB8eeJlv2c4j2y2tyjbMsWIbVv+9OcP3H/8xJ/+9Gf++V/+mU8Pt/jxxOMvf+O//9f/zH/9v/4L//llz2az5c///Gc+ffxI2zWkqDlPErAlIlY3JKsZkrSkaCWWp3XuVkozjsMMIByPmdz3tAVEHoZB2i9KF/rs4rGq4FTthRq0ey+g7OvrK6LcnZY5IEl1qLGG8/nMcDzijMVosULW2pYKkZqBDa2zWCeKWbAki0mjIrMmg16Bflov/cHLM7zorEhVzsxzXx3vsCS7dVvmo8u5rtK/19ucbJSE0ftFoG2eL1AXwaVSC0V2HXjW5H9uB1OX7QRybG973Ou2Tkyuger6mfder4FuXU/W57QOfmEpYNSK9UzFLce4ppavBfXq8dZrWluR6nEkMsoabCPPi3ENjUrEacL7CXMemJqB0I243mCtxnsJtjUKtKjZ5xgFGI1VdX3dB61nYEySFoVRGWUMi+3oaqVa3f+UJYG0hSqeYqFF69pyU4DeLBohKWX8MAEGTBmjFXgqyVvSWvQIlYIsjKocPdFLm6co0jcoo9Er0dFFwynNLQJKqbkFoI6h622doOe8JDfrsbBmJ6xZJ9ctAyC6AdM44qexCLFmYoYwDeJydDqVgo6h7To22y2ucSRFsTisBZC67kqbWswZYiJFSarlmdEsrQ+qAJndRbw0M5lgbh8USryfmVb1+kzTNLMclsQ/YF1bik+KvBo7db4zTVOAiVScJyi6WpoQEt4vAraVKSAxuID+XdeWc/Hzs7h2VhNBR6jxGdTWnkDMgZjFZS1Sn9HCjlIZH/0MGCglY1FpyEqumc8BgxQXSypKJjP5kYviUYCI6K8VqQWJ18v8Vd1SUAJeaKq4pFjal72SJnluQlYoJilmlDEcYiCGgM4S32a1WChOPhKSRilLjIrj0fO630M+4OwBozvOw8ThcGSKI+N55PMvn/ny+ZHD/sg4TKQsmhvGNpIv5Iw2hs1uh3UW24ruz/l8nlsNjbNYpcXJLgQBw4prTY0d6/NShfHXwOk1qLAGUyswXF+rY7DGaut1IYRIDHEGH4XNJu525ArmCCiUgqc+6rKeWLGeLW55db6tjOv1tFZj/woQ/e5tzjne394DM78FcF6D2defuwYtfsvn3nv19yT37+Yff3D76vFfve/fE3z4A0yFxcYRlkULrqoKyIIY0yLGmHNms9nM1db6MDjnuL29nSfhcRiJYUHOK+1M+qjP80JGqf7XyVkX5oRZLXReySJitSHEjI9RlHZpcK6ViWkKUolVtW0DrMulGiC9VmIz40BVZFYm5tpPG4InVeEtI6j43HOXigiQUqAcwgsT8acQJ172J8yPv+CciMF9eLhnu+3YbCLbiPQ/anBuqTCtUbhryuA84FV9fJnvz9faHurf1z/f267BiGVfshj8lu1b3/21v//a5y+pBOrNS/IdUGfqNbBSvz/msOAG87V7i6zOOMP8+cuJs6K0MziT64+lJ+29iU6C86LCUL6/vkVpCX/kc2sRO0GzQxQLPdEjiRCFxpeQypYFGmcgec5nhfcjwVluXMNms5lbGepYmqaJaRpRykgQYVtCECZCFZcKIXA4HBjHsbQ2xbmnWCpLprixBM6nM8aKGGm/6UtPfKRtW3a7LX0vQIZ1muPxSIyRzaYHWshSrWlb6d+rc0Gtxlnr2Gy2dG1H122IIXP0Z2Bkv99zPB6FOZXzXHEPIeBKUlk1Gu7v73i43eBspm0dzjVCe3YN1hj8NDFNXoJuBc5Y2qZBN45eN+zu7tne3tDtNrimBaX5t7/8hafXF8jgdYa7yzH5fDii+p6m39LvbnGueGynzHQaSAoOpzMpS9uV2OFlbjYNvdshLSkGPwpge7vtsM4Rw8Tr/szz8xMpJc7jSMKRkkKFRLfp+fT9d3z49B0PH7/j06eP/OmHD3x8uEclz4ebltZEjIb/7//vv/J6OPFf/st/53/+zx+5ublhd7MlJY/3E23ruLu75QZpfamKcQZN42oALcBMCGn2xR7HUQS0WJJFqZIJ9buCmENhtlGSmEr9FLaatMOlGHGNpe8l6B/OAylmmrYhBE8+J7q+o0s9IUogaqxU74hBwAJjMKqIjeUsFnsqEcvzp8zaLvIt6JlzUVFZT0WrOWKtcPNeZfe9qr56J0RZV0pFFf8dNoBSpaK5BJmVpVCTIWmJWNgLIJTldcVrDXjOyfhqDVnWmreB3PV5rYPe9WvX+784/28Eb9fXrjId1+yKeu5aS0FAdGiKFg0ijGhdomk70X9SQu4XXY3MOJwZhrO0iylxQVAIC5IiCjgnwIWiT15aabTOCM4hmjFKa3QBxXPmwl5Tqdo/bwTQn8+jMDI0QpVRao4nKtCFEkX6UITmDIvgb/Je3CCUkqqwfJm0q8VwyZwpgFeRBlndF0kA5VhEDO/6Xq/v59txIL9fVuvf3tvrcTODS6VaHqaJaRwJwdNVplOQeWgsbXwKxXazwbWtJHMFVFBGFzHXUtjIwq4kZXRWpNV4e2+szqyPVQFtroQX8FRrvWjdxGoTLtu6OpySpMF1PltAsHhxjbTWGC2zwMyQ0pL4pxyJScAsEQ1d7AJzNmidZpDz+tnNWRcgcM1cqPdocVSrYFG1pZRnPYOqfw+lhUz67CstXhkRh0xRhAilBWlh2l7d9GWcqcvXqmim0aq0Oqh5nNb9VI0p0UuJi6+AMrIUpTw7LNRzQ6vi2pEJMZOzxWjHMHj2+xM///TI3/72yDhE2mbLdnNHSInD8UBInuQjLy/PvDztmUaPUqXgp0ubmRKxetc02MYVLRIRNp6KbpSwp5jvXQWD5Hx1AULeWkCuQYJrXYT1fa5jtK6X7z2nC3iXpRBawCFxjVlaG8zMjCq2l2U+MHqJka/XtPe2vztJ/gfs+1vHfJ1r/dr5fWv71vHV2fUfub1ZX/9B3/PH2h9CmG13ckn461YnY51BaYVrFL4ACnMPUalGVI/5dRtEzplo45yIVfBhGIZiTWZp29pnF4pvbK0My+TlnCgit01D3/fy9+JzPpV+NescjZMK7as/ip0Q4j1tihCO0g0QCX7Eug5jG5kYppFMEiVla2f0VCmhkFon6KjWunitg9JaXivCLdoajHbEqBjHwOPTKyn+T56fnnn97hMfPz5w/xCJEzStpenkc2uP8Tqp1MVsvvZ1clFcWC3VnymlGaWs2/phWaOe30L45uueJVle2yCtF+T1Pq7//71g+mvf9Y131LP4yu/1tbdVuHq+11U4Seivqb8VbV/vtzIv1mCDvL625KnX6NtPcpmg57U1FxtJBUkVxeXLgFwWcYOxRT1caazSjNYSxoYwTUQ/YhS01pDiSEiBNjYonWmblpvdDX2/nZ/JcZzEEq3oNsQYiVPgeDpyOOw5n89zgl/H4DRNDMM0C+g1TSPe6cbQuIbYRPp+w+3dR1LKvL7uOZ3OdF3L/f0tXddyPp95fX3h6emJ29tbbm9vaFtJ7Mdx4ng8inZE39O2LdM0cTicBAS04vc8TX4+Bu/jDFDknIudrQR2IQSssfSbbp4jnHPsbm64u+nRRuFjwBhH328xzuBDEZTKIp44DmdCDRBci25amtZxd39Dzn/iNAz88vjIME1MYxABqattSorObbD9jmwc58nzOh3LOMqEGDkOZ14PJ3yMaCOCt7e3G7r2XioLOTMOAwBN25AyTCHydDjy+OVZKKaAsj1tsHSdoXeOtm9xTkMcGM979l8gDi8YJUHcP/3wHbubLZvtA3/5y4/89NPfOBykdUVpAbdi8iidmfyEDyMaDSkhYnit9Pb6iWoJl1cV6BQjPonDzmznl8C6hrbrZrDYlxaFtmjw1OC8BYyVvtmpsBy0EieK8/GEc467+ztIkWGaOOxfRWG96dC20j5LYKpUsWBdBb7FD10hhG9llpaB6/aHOn+omWJb5gu1moXeAQ1YfXb9+jKXv50lzKrKOKvWX+1XFavEun7KMyGhiwDhtRKbWLQXljX3GlBYTuFSz2ENKlzP0e8BCtf7XFPer9eaep+vj2Ftm/fedVxrFdRq75yIFPvHOv8ba1CqIbaduDpFaUsUxXwBvtw40He9tGZqjS/HkEuCnoot3fIvIgLNXFxfbVz57qLfoGpArlCsmDBa2Avz9SsgGzWxYgEc5mumlDAYymumaOtUZXlNKl54tYsccnkm65gAZrvId2MDBQKaXAq+XRc43hsH6/HwXpvK+u/rhH1OsLMwnPw4kmJAU8Qbk2j5RD8R/AgpiK2uVlJbUEpiLSNMUwGDChU7A0QIEZUTJiuiUmT91qJvfX7W2oskEBYBvpSWOLe+vmZcLEmhCHZXvYS6Pgn1frF2lBZj5iRb2gMgEaUwUBgylQG12MWWcaXEVvo9IDTFKMBSisI8AERfoNgY5kUUuqY9KUdIdV5aj/kiCFm0D1C1uJJmYU+dlni+bipXMAuUKc9BEUoUPZ7y7KjqeFaArxxZGBbzDD0/CkaCXyjvFcxUkuGYyxhWAgKHCN5noocvjyf++pdf+B///Uc+f3lmmgRU2O1eiTGyP7yiNPRtK5V95ebWUK1LsbPkRLZpsI24piSkvdqX4kado3x57boN6HINuGxlWM/p83VcvXf97ABzcfM9MG/NdLDOIWBnLRoXEdr5WYilMFbtkxcdoTX4/V6M/yYHWBZFfteW8xsA+x+9XV+73/CBf7fv/Xu294oU/xHbHxJqZDUgBQSwbxJIrRRZy/v7vgeYRRrr4HfFjjLGOPdHA/jJk2ISddG2nQGJGCNd1wCSFKCkGlaZDGN5OJVSaGNxTUvfSWB3Pp+pvU71PaFQjJRmForUGqlYGZk4jVZYK2quZOl/PiM2kUpUVOShLEwG6xx96R+OMUJkXjicbeZKh1inCfU+RZjGwOdfnti/7Nm/HDkdBoaT53V7omkUH76/QelbnKtIefWSTgXMkFYDWQxrMkuZ3L+BkL2TrFd0O+e31QQ17zhf/BTkOFAVejMrxD+vgknZy0Uwfl3Bm6Pb9US1fpfA0KvvX94l/2p14y24kJNaKMtlr1p/RXBKgagG6dUurq9Fnv+9BeC/Bm7IS7MuhaqL4uUZvb3uEgnVa1GvnFxjeeY612K3gpp7N0pVZ3RopHUhpQllFK5t5habtmtK9QlCiIWlIOg7CGvhdDrysn/m9XXPNI3c3d3TdV1J7j2Hw5HX11fGcaRrO25v7/DTkePxhFKG29t7trsdDx8eUNrQdlbsCzctd3d3NM6ScuTxOTB5TwZ5fnsJ5l/3rzw/jyLs6CdR8i9zhyqMqJcXATxSYlZ8397s6LtWKPenIwrF6CdC8hzPRyY/MoxnrLNsbzbSYmQbIpEYpe9YFnRLigMxJenPDBGfR3wZZ9p7XBKBq9YpHm63/PD9J54ff+D1Zc/T0wvheLgYPwAPH7/H3T1guy1DyPLcn08SRIdAiEHOefQoY3BNj3aG3d0t3338IOKa55HXwwFROm84nyfGCGevOCdDSAaMJScj4z8rDueRn3/6iS+//ITVcHe/4+P9HTe3O6zRtE3DdiuMi//P//mvfPfpgcfHH3h6ekJrxXa3IedUNDSQto1eaNM5FlA4KqZamdFIJccaoawqyjMIKSJaCH4iZcXWutnKdN3qttls8F5ch4wxbLdbmka0GQ6HA34S0DhGz/l0orEWXaqB0U88fv6FGAI//OnPdJteLNiUPE1KqeLEI8clFPMCLmYB7hQSp6qLOfU6+Vo/03l+x/wXJf9X15M8TwZp2V2lxH+F+vVWPLEK066CS6NnJ4p10r7uC18SmaVlgNUavk4C677X6/z7awMXn704pqtEUkDQS9G+68+uf6+fXQuZ1Wtx3da3PpbKlFHUeT6TjegFGCWipjFEjDkDZ1KEorlIUJE4LdeoAknJB2o7BUg7RC5z6Pr7a/VZXiwuCtaUtdpQhZ6FiibJ5jy+ssTQuQw8AYPULAxa9x9TImYBvZwrPf+1rztnctEFUcUmtVaPcw5lLKoVA6esQ6vCRC5ydqo4UlRlhet79TUgannf16uC66Tq+veaAMt9F5DIWSn8aITtIcwSTw6BpJSIB2uNSxEHYv+XlbQFRmkR1SqJW4APM9CkVQFv0KJvETOLU0DVL1HkJILbMaTSJrKABbVfft0aUuPLa2BtjhCytF3EWB2DVqBGzgTvIUcRabSyz6EI/OoSX9aYLRZNr5zKOMly7JVVW6+xuH34kpwLA7fapIYoP+fxqBUCONTe+BWQZJZkvopHp2L3qIwUGAGSSgVEKPMJZXzX2ClJbqFUEdbVAszp+VmuwGAByIpItdayrok7iRTfFBS2RF5Aj6uhl1IkZc04TDw9nnh+PvHjX5/48a+f+fzLC5Mv7WspotQouk+DB62YRmFhaKVobIPRRkB/Jey8pm3R1hCzAO6hXMusin5GyX1qQeZijpznjUu73Os5bd0OeM1SuGYEzeNNLfog9b3zupUFmEnlHmUqy0WXOCujTUZbXdg1enEequCo0ly2AM4zQPmp5mNSmXfe9+0tFUvQdfGyntv19h4z4z9ie++bfu/3/6OOd97vV+bhf4/tD4AKBte2GG0uaDt1m5E1LV7AmTzrIVQ7yVoVrFTFqqcgvbEFwS00uwoq1OpjpYDVB0dEU8RZAqUYhqEIOUqyoVm/f+knBYqdnSysoaD21mpc4wCF0RpnNI1rsU6TQubMURYVJRW2GCJZRYxusFbRNjKhCHocMAasbYs3rQQw8vhlYpoIyhCSIoWEJnA+DwSfIGvGwdO2Ha7NnMY7vP+OlFKx+ltUrmuQvfQbC3BitEUrczHh1O3X2AHX6OLla5eAQp0wZmpdARIuENc6maxq/TWp/xoKuIz/zFK9Ryawdw//IiWvH77a53Ic9bhEFPTrkxOFdUA58noul4Evq+++DI5l18vCWyGSeiTriTaX97wXlCkF1i49axWpFyGl0vZADbTb2c6scRaVPTFMxGgwzqJUg8rSvxdjZBwOTFNgmgLjKJVlYSBJ9dUUa9aUepwzs75H27ZY60tAJPTjTb+l63r2ewEZttst9w8PdH1H01i0caiHW3Y3u1mUMITAy/6Fvu9n54dadTS6K+CT4uXlhf1+T0pws7vh4cNHrDW8vh758fhjocpbtDE0znF3d8dut2GaJrq+YxiGmbEkYOACaoUi6uhKT+kQJtq+p+1HjEtzC5daiWXKlohhJJ/8nLT1bcMP332E9H+y7Tf85a8/8vLjX4GfL+7rh+//ROo2RGUYhjNDiJJ8WINCrGynGBn8RJ4gosgpsO1bXCcMr/PxxPPzCyhD28F59OyHyBAtXvUkY1DWkoApG8J55HQ+sn9+xOlI32im8w15fGU876Rdxjh2t3fsbnbc39yzbTX9Pz3w6WGD1obNpseHwOt+jy/ODU1b6PQ6ip6LygQvlXRnLZvNBpUikzdAwhlx37HBYo0hRHHrqO0oXdfNAo8yzuwMMoAEnU3TzGvLOAwcDq+Mw4kYAtuuYzifub+/xxnDeThxOBz4LoZS5QxEQTaLk1Ga29asc2hX5uorYFbVB/7NfFX6Pa8A9vnBTwUUVKvX6rN8savVPHIdCbPMK0syJ0nP+rpU8H+dkFc24DWgUCtnxmhSuAzU1tpJ71WlryvN19fjGmi4DgbfAyJqTHGt6fAe2LEOuOtr6yR3rqjHSC4W0TmDzsICE7FER9NEmrZlHBxjVqQswTXlWNaVv1o9ldeY2/7keAtoZBRkfXH9a/K30OitsAYyAlqpTF4z0bQWsVCzJPz6KiFIKYmIo1JiF+nEYhIErGN1rYRdUc9BEbMIWGujMWWgz+v1DCpUMCCVle+y0nwN+Fzfp2Us1EfmLWNlfd++9q+2GRhjsEbTGE30Y2GsesI0Mg0DMQZszmTXopE2wlyAmJwKBT0E0Z1Ck2MmB0nOlBOmX30W5ZgK27MAjCkmQmFWSfyYaJ2dY8wKKABvxuU6oUspz+OojuG1A8yajZOKjkROAes0xirGaRQAPVLmyR6txTUnxYwxi5hrSkjbDAvTNedUbHUXbYIYg2iDJAEUxDXJz0AcFIAp5UJ6iau5sbIKJP7Lc8IvseAMTpbkvoZEtbBEYcDU/6/Fq7r/HGNxXCkuOkXfSWK4Kr4t7Z+5OC7VZ38er9WSUkvMl0iMo+gk/PTTI3/5n1/48cc9ry8D3hu0bgRsywqjHaY1hKK/U4thqrQxTZOILrpeWHauaQgx4sOEL8W/eb5UAoStk/8ZVLh6Lsw7gMLlnHI5/63nqeu/5fr8FJZEXh3DPI+vl6zV96mitYOiHJMq7JYVSDCvBat4dl47mF/799iu19fr6/N79vOtbc2k+737fm9br5cXr8NcIPwt7/+j27y2/Lvt8e32u0GFCgisFWnXvVyVgeC0iAXF6j2rFqGR+t4aPKwT4ljQvvVkXMEIWRj90lMbw0xnrschlSyhBaWUIC2CQjFEjBIardGaoBI+TjL5GQ1GLJfqYp5zwqdMY4VCFqInxIy2DVpnQpA+PK2UiDkqYTVoZYkktLa0poAJpfddI5ZAqAwBdJwg6YKIa1LS+CmyfzkwDh5rDa7NnMdnJj/OSVrfb0pAbebKU7221kpgHNX/n7s/XZIcSbI1wU8WLLqYmbtHRGZW3e6eIep5/wca6m66VLfWjAh3W3QBINv8YGFAVN08tsy6XdOo8rQwNShWERbmw4cPC7BwT53S9/iek/drW2uA2p+/NmbeAw6+DVroB3U/bgUhW+ighRre38S5oyRaY7ceWRc9o0KPrXPTHNbcX0t73XL+bfLXmrNsVoMq57RNLFJWJ+3mahu8pHXW9V9DFKrjRemhRVdo2a9YnOvo+4IpnlI8cTFAwntDTgukREmFMC8rEIcxdJ3UBqakQJ7j48ePfPjwyOkkIonGuDquOx4edjw+Pq1jLWd4fn5hmhaOR8PHjx/54Yfv8b1nXiZKgcNxT+f72lrQrrorT09PfPz4kcvlwpcvXzDGcDzs18BnHEe+fPnCy/MbYQn8b//b/5v9fs9PP/3M6+sbYJu+25nz+Y1lmdA2gspAMgaODweOxwOHw6EuwJbL5YqtwmvFgPO9ZLDrPLd1rrXvxxrovbCHVIna4Hjc9Yz/y1847nY8Pjzw026Al1tQ4cN333Mx0kYs2UW0FYaO3dCzLAtvb68Y94L3I1OQ8pIvLwulBH7+8gVrJJv//PwKxvP09IlsPM9vF96umUu0FOvpzCglHSUSrmdMnCj7nqdDxzgMjN5giaTlSraG7BNL6AnR8fL5KtnJUggx0Q8jFnF00xJIIYDz5MoAKrW0XITNekqRGm3tNe5Um4CtJdl+v8c5j3HSVlLKJsIqIgqsgKrSj/WzdY4AS9VY6KwEH/La80pPLjlzOp3ox52UOxi5ppQzIYh41jDuMdbiO83EtZmgzbkyq91536FZnWVTs9ullhjol4vCq9+2K+/5E20QpsHmVza4IDXoFQh7L5t1CyhswrGS8SyrMKI6o++fdwtuNxv2fuDYrgOllFWPSc+xBTgStEl3kO17eo333Z7a8+q96X/r8XOWlnLkJAAs4LIkPkwtrcn5SJxnluuVpRriFCNhmVjmq2jSGCfvzGg70oJ3bi1LkGdcaumJX7Ox1lpc169aK9Y6jNtKPiUbnsk2r+PLOovz6jPV79iaTawBrxzLYJy0+na+q23zClaDjJSIyqyoj0vu21NqJtvgRD/GuZWpg6kchTVrKSM1p3TzrPXd3ANP7TvRNfKerdL6Ifc+grXSNjFl0ZFw3uMqyyfnVLULFsIyMdcAWHw5Q9f3jONOSqacp9SOAaXUEhjNjifJfCuI0gZS7T3caCGUjTmrvqx+FsLGltWyYJ1/XecZBtHnySXdaI155+k6L61xm7IKYwwpLEzXi4jPRoP1cLmcOZ3OiDaKY7fbo/XwfS+MChVwVaDDOp1DhRjrGKv3JAxFeYaFrSPPHBdSrjR7IwG7scLKSbXjiIq71uGxMQtKERCitRtIV53WZsraYqqO1PrVG1tBkUTjjU9EkXLi2sJdCV8Cami1zxa4i06BW8HW6+XK588v/Me/v/Af//HCv//7F16fF1LyGNNhrcc7S9dbdrs9CRFWL2UTlDW1pKyUhO86hmFH3/UUhP28VIaKr2tIqQnUmXlN+ihIuGHNm/18j6Ggz6DV+DBmE0vVcal6HWoD9XjvzVVjKvuaKrBY29uqs+l9hySxBNz5inz7DdDgvRjBKML4P2H7ewTk79mmX/nCLx7nvWPcehHb/n/L9l58tf7t73D8b22/G1RYlpnBbYMz64JttxZJpRSKk/Y/OWamq7AHNAOlE2CeRSl8t9utmU/TRFXOiwGwVtgDOReWeSI2dZIgpQMxJmLa0ON10mQJ8OZ5JuUspQzW4PtudehAJo1sNXCt6q1hDqRU8MmLyEosdM7WujE5tggrAYhEUsqGksUREEPTr63jEhmPw1lHNhGKw9gO63cs0wVwLNHwepow5xnnHbvRSt93/4WSHMfjwv44sd+PjKPoRjjv8E5q6wu1vs5uC6jUCt86e2LQNiEhuQV1lTePth3wuXq6OiiNNdVvvkUsb5BDvh7E4mM0EXtdUHIpUpeNfXdy3pqIWppAFa/aoIeb/y16X6Ver7Gr8i/aCrTuLdnrDCnXhg+36C0GASGac7RIbGmeWS4NOl2a21lvwiLqW9qO1G1XrM+zeRea2TBm+4v8r2ZBKjhloEi/JcHws4AHOCcdBZyB5Ck5EufAMi9kMq5zAgYWyZ69Ps/EnOitp++HOrYEHPG+l+4pReodd7sdx+MDwzBwPl/4/PlnUgoMQ8849nVxA1MKKSahBHeZkiJLiMI+SJnjw5Hj8cjpdObL5y+UUviP//gPnr98wTnP48MHDocnYlChJUuM2qatAoZOxLKWOfL29hPGwOFwYBwH1LEVej2MY89+L4Gqw9J5J+J9bstqGGPwtoqvGSgpkaqj6J3DW+lhH2Jinhcu6UrKL0iLKYexmeNhJHx4gJfb8fz04RFvOuZpYhx7LHAcR4ah53q+4P1IPxwlM5aDtM+8nAgp8eX1Aqkwz9Pa0mqaE77bsaRCLgumRAyG3ks5WS6GvBSh+BoVqhsxfiSbjmI7vLMYZ1jCzPm1kHwHKRPjwlwZHylINkuyKwVnwVsp6ypWbGsxRdaEOlaW5VqF4aRWU4EDU2AYheHSd45SEtfrLGtNFRBV8Hm/3zMOI8ZYlnlZ1wNhHlmM83gvYKtxPcVYzperzL+USWnh9fNnOmM5PD3gxhEwlCyiY2DwNchFA+eqPyABnaVIhbpkLqvtWIOSNbhWmnBCy6c2+2fXfQzC2silCmNhWL3rYrYWiK3Vq5lCsT0toKC2txFOzpKVVGBDTFoVJK6BtrMisrsGqlgopWoFbOdtHStjtLMPG72fO9DYGmypgm25iKnLIFlNCebrl9aMZSlC914zefW/1f5R1yxn1bGt60/9qQGMa4PEXIXmbKnjz+CsJG9jzhgQgHPcs3tYRIx2mohIQJBiICxXwtzVlqkythOi1m5dwTWwkJzVgZUyBLlmX3VfRPME1bWoJQ8lV2u+ZsasMK4qtbpUm581G1vv3VgR3DSdE6V756UUI0ViFsAvhkAM0uVhDWKsFfDYuwrmCTvKOulSlWvmFx0Dpfplpqzzt45yaP6toDysApKyY9ZXtW2GVehSv7+tbXVcGAk2rZNSJlsiueonLPOFGBcBxeNCNsJsHQ+PjPsHxsMT/W4vehQFtPuBoAt6j/V6dd5UITqNk1SrYNO5kNKRrTRAAWZWFf2S8zqnShXz9KYwdJ7OGkxOpDAzXa6kRUSVLaIDUFIkhypoW8sFUhKWISWRnackQ4jSscDUWn0pB5Z7cN7S4zHOME+JNAdiXOgwONfpnQHSpacg5xAAJ8q91wRejkvt+iRlDq4Cx5Kl9itoUIq4Msaaqn9QGYA5kWpwLyUKUNxqiRCf2VQbkJsxZeu8r4FtBTuN2glDZRwYinUSBBsEPCJTaplZLtXXQHy9bKHEzBICXz6f+Nd//sy//9sXfv7pwuUyk1JN9VRczXeGfugwDnKoaLm5LWkZup7xsBfh9t6TKYQYWVKgUCrjWcbgEhJxXgABkt4rGWpBLFttpIIJ94Dpxk7ekmFie61ou/laFkNlNjhbS+OkfEc/F782Q2VMrXa81DHlVJ+laiMVLT8pjeXj5hpoPrvfzDufrX/7hWDX3FL6tqRcA2yAjKE2Yfft09198au//Zb9ful722fl/jq+eZs6HupvDajx+zZh+iig28Ypqy1uj/ut5/47z/27QYX5OmHNRsE3lYKqtN8WlSymoeg1Al0qUNKKNsImKJI3j4kQZSHsqtq7tm2kSIcFjCWkjMmKAtkb9oIO8mVZcPW6pjBhYq1jcg5/g/TJw4+5EGNmWgJ5muV+jZHsgpfgPeWCCDVvrIqYiqg2UusUrScXW7NGGUrCW4PBS4uoBMb2DDU7nHMkpsA0z0i7vY5cOvqXhRSfuZwzx4cTh8PIw+Oeh8c9h8OOYTcwDD3D0NOXfqX7mdqDV5+tAgkKBHlXswaosyjPPTcLvSKp+jzl3cikdbgaqJsajFbQ4Svw4lZkRh2P1RFmQ0WzxvHqLJrW0KgRESccWid+AwDWabDOEzXevi6+22Il4moSsBdjKMWC1SqxUuHv1BzYNuc167lbFFnGogpebmizBD+uBhz29p8agRuwQujjIn1XQSJT719elVyNqUCEM1gsGYtJRRaCUkjFyNjMQucUgaJMKoliMq6zeKdtu6RzRLFSf5tKYZoD+ToRQqTrd5hSyMZCToQQAWEgTNPE+XwmBKn19F4Ak2k6b/3FU+LtVUqdhnFkCYF5XqTUx3leX16YLhMpZv76Hz/ydnrjer1yODyw2z2y2z2Qs2OZA//jn/+NsCy8vr0wTVcqTlRbj0kphwiWSc2q1mE6a+g6addmAW8NTnx6ut1AR6XcatLOrG9aBN1KxlkHfY81A5le6rBD4DpdmINkfGQuGUJccP5r1b3vfvjI3vZSt18gLYkSZW4O/ZGnj7DEQMwinPXy+sKXn/7K+fWFHGPN9vZM18SyBEiFbjCMY0/vDd5lMIndkBh2HTl7HobHOg5EC6HbPYLrmKOFBYbB0GGhio7F0jF0O0rxGFNY5og1V7peHB9Xx2OKCwYv49uIOrm1lsOhZ1ng9fV11c0xxqz6CCVn+rlnDrM80xow5bxlWIQxI+tLDLkyzzJhqawSLBnD/vjA4+MTOUst/Nv5SkkSZKq4W7CGeehx3jBWNoMxBu8s1HIxdWKLgn62ggvWr/3sq8TdTUvJ1kFcF/Si/eJt85lmpwurJkJpbF2TJbrfSspQfA2uK+U5a72sX4FiW8DV8VdSrYu3ptYkJ2ztTa8sFEoWyvxq32wNHm+FbKUjjDDyYkqkKMGJtoBeM2l6v1hSXlYbL0JwYhuzYwUOUgtiWwFukpYo1QQBgMMhLXWhCg6stjKFCM6JPbO2dnIQ+11SIYaIcT3OdeQC05KkX31vsK5n3D+wfxSdlRBncoiUGAjTxOI7ul4AjWIi2FQNQ0JL8swKCNd/dcwY48hIQCjvx6IFcOuSUqz4I3UMGOfrc9A2qWLDNNslDBMP3mNch3NeSooohJCIS2C5TqQYyEnKPAVQkDXEeulss7ITTFVLqGtTKVnA6FLLBBXgoazBiNwvULtk5dLQr72UN5VSyKbU96g3XJfmvJXY6KaBuiQtJGjy1mByIE2B6Xpimc7kECSRVMsgXN+ze/jA4ekTu8fvGPdHXCftCHOUgD/XMgo9XxT5YyyGzsnklJazAgSGSv/3ZmvfGavWTalgg+oMCLBQgTrnxG/ImTBfhTJuCynOXOPM9Xzh/PoqjNggQElaPHGZyTEyXa/kIt13rDV4J5lp3/fgOvY1ebUsC6GK+fY51WC0lq+4TDaBVGZyCiTjMKGsbIhSRGw850wMi7TpZGu/vvo0KVIAZ6TrElb8xa5zAsylUn3AysbKWe6rhnaVIiLeZFaFDnW/qr9FoRht2l4kEVK1bFaWFGWbXxXkEXZcL8c0BesNpURSCpS4NGXTjs5JQnEKM+fTwutz5PNPM58/X5mmTOd7ylg7TqDMDig2cJ2WWgoSyUlBvyqu2nn84PGdpxi4hquUU5uC7xzeOEwUMCEtAU/ZgK4YV39Z1x1TwQRlFCgrRmOo91jHLavMWBEntd5DZSmkUsCJOGxG4rKQhAW0JoIBa9r2oqAMKVlfrHqhq06cjDWzlm21zEGdwzeME53XbNC6fvZbNmfcV5+trKlVq6MBGqo//Q4233z/HTXk7a91n990eQCrXW+3rIDwzZHvAJLmJLeMx1+7xl/e2mvf/ruNwfR63t9+L5zx+zUVnFsVvDXYbHUVVITEGKk/U2qc6ibknFeBNxXjUqfRe39D/Wppm/p7ew6dTBuF06+fASuw0JZWrH18K2rfNe3p7u9pWYIgz3UxdF2HLdLhYW39hFlfujEbHdfWDEKMietVdCQckFOo4lQyWAQ5FsPr/MDY7Ulp4eW1ME8nMdilEOeJ/uWNL19eGXcdj48HfvjTJ6bpgdNh5HDYczjuOByOSCZZlIWll7OgtWvdbPUhtUe7BrWKQiuypVuLjq4DX4P3Bj3VOsHSGkluJ0sLUOjfNjpkc2CK/v+GpP7KzG6v8X1kz20OX4PUpapurNevTlP7FNozF+V31z02+uoGMLx/fWKUxYg3jqdm2ajOCfndezVGnXxZQO/payK2qOCGPGdpi+rFsSzgrbSoinFmnmaWZRJgcByIsVIlF1nEhnHE+Yipivgipif16KHWdKqOQkqJ19fXtdUkwMPDgwiozhOfP/9MWJb1OaaUuE4TIUa87zgcjjjvWJZQxfYkIH09veGc5+nDJ7quZ1oCWA/GcZlO/B//13+vGU1pBzeMfWU8yXP58OFJAmfvcVZKFIwt7IaB3W4QxyQlcrQEdRT9linQThFLo9osY6CwlKUu+JnBG2KowCGVHlmU8i4sEmFK3G4/fP8DJyN1m4PvIRtCZV65yoAKMRBSYIkLfhhIWWyTN4bOOeZhDziWeaHvO3a7HV3fM8fIcL0Qi9rcHcaKc+W9xRQJBvvO0w+errOMg2ccHH3n8N5ITTe+1mz39DmxhCvzsoDxYHpSTMQ0Q1EGm2R2sOJ4Qr/O7ZbKrkBnjJGCEaHdKGBl10lmtxhD3w3sd/sV9FtiImhtuLX4vud8veB7EXjsO88yT7yGF67ThKnj3ppaDzo7rtOEvfR0uz3Wd9KGuJd2YCryqfZgBSA127DO/G8vxN/aNtOggIL8vGd6bf/9ji1RE7zazdvygvvPttpaueo1u1X0miQbrXZD9tNWhds1qiq9ZMSVdrspw28O2FZbq0yKTXDMouJvhe0aW7r3/brdJiWck6xkMV87r/d+grNuSy6kTOJWqCwCKWYgYEypY8TSDwPDbmQ6d4TlKvah9m0vtZ671IyuwgIpZ0yuPJZiKVbmlqnieNZI6YQEzMJASSQR2LUK9ptVXHPTg7ilcK8t9qown3Me6zsBUmwVectbkBFTXLV2jBUgwVRGwvq8/aYJoO+i7eh1M76kSTHrAqpjKFOFJk3NbtafFTAzgLWb0B+5ggxNGY5ODuvKCnyLr2WklCMG5uuVy/nEfD3TObvaX98N7I8PPH38xO7hA3444LvKKslpDYqs85B1nSyrj0oF+3LR5yzXpGtZO05bH0/Gelsbf9fyNUZSFKArpcQSZpZp5vX5mdPbK73vODwcWJZAsSJWPl+ljSlA1zsG1+M7Q+cdrhvw/cg47NgNu7Wl8zJNkEsF0PMqgKpBqwJ5kGtL6CtQGMZetBTCspaPlCJzdBOlvR0D6poIS9fg67vamEZZGI9GACx5XG59RupjqfCogDG1fKFeq8wHzeSzfucuUU0BASEQ2y7ruWj55KLtUiWETRGWFDidr7y9Lry+zCxzgeyrIDtVz62smG4h1echeiwCckoSoq+J1bW7AlpWJiCVdVoWE2AK5JhWAAEQBlVWtnPt8NCUgmvydbVnjeZGa2fbfzIuNzDiNjgt9bRSUh5CuPEzZVxLi2qzgsOtL61sB0fXefq+E/25cnv8e7bCb8myl+a5/Nas/C2A/+2V2PwulsH/nO3+etu1/P7vf4yl8Ldd23vj7LduvxtUGPoeM8fV8OoAbZG0zRFjFdyaponT6cQ0TZKFGwb2e6kDa8Ubtf7rNuO7DR7VC2gnmDqoyzLdOB+6jzEi5tgGx7ow91UwUjP3+vd5ntcHKrXBAoLIopLIOVZE36xZg/bh68Ki2bgYI8Z5cpbuFinm2g6zOqvZ4F3PbjeS88CybDV7xsA8L8xz5O3thLGFw2GsHTM+8fjhyDwvFYk35AQxFPajCESKYTOU0lOKB2QhlsySrz8dzlUqpdXs+e3Abh3eFlTYft4aOX1+946ubu8ZghtjlL9GCOU7v4Q7/sKxa/Zt+5NSlLdF6974iHN0d10NcNDeUynvG4AWODHoM/waUGiPr8duVZYV2VcF+Y0ZsUYZ2z71xsRZU3BfBFS9Azrpn5yyKEqnlFiuM7GKVnkjAUGq9bjU+S6lSD2xtgkU9WkZK5fLhefnZ1JKHA4HhmHAOcf5fObl5YVpmvDN3D9fr7y+vnI8PvLpOylB8K5jHHc455nmif1+z+PTB5zvmaaZ6TozTYHrdeLHH3/irz+KRsEwdByPB7q+k4xBKXSd4y9/+QsfPj7VrHsQavNyrYu2CA5S6+wvlxMFYQYcDnseHh5W/RbtPa51iq2DaYzFZGEepRxw1tENPdaJo3GdFlIqZPs12nx8eJCMZDb03UhnPGGJhCWu9EehW0PIgacPH3g4Hnl6eBBq87IwXWa6YeByFoFCvMP4jt47QimYFHGux9kR7weGvqPvHba6ZNYkdruRrrP0naXvnKilU4W3sorOOowr5CWTU6FHakiTT5RpZpompmmh7zPOW0KaRROm2+q8O+erKG6pAmgGbCHlQonSjScmcYCdS7joydmsrTRFmVoE5lx9F8ZZuiQOsataCilq0GvZjYPMiay0ZiNg7xwwlyt76xitx1Uw3K5K6re2yigQafjKMP2aY/Pe1trGezCh3eedb945VLf73bMD1fEFoTlv9/UeCFrW41u72ZoN+NhKLPSara1ZWb6+bgPr/hpEvKejcAsub8CHq8GY+huryFg9z6qXYLeuFq2A5Mp6rGCsOtyUNqjNxFBqy9CC9x27ccdlGJgn6Uqj2dWcReiv1apQiruAXnXdWktJavCJuRkzReodanJiS5xYs5UproKMjdOuopxrPfUahFRqeWXoBG2tm7b2nzgr7ARftRqa4KX1XdbM5R3gk7Nk9b3ZFOpvhk6uTLp2bWuApnZpXZ9E+55ah9qJOJ/ajbDMzJcT0/kkpSkh4CugmZMIuR4Oj+wODwz9DtuJX6MlVtI1ogZcDsk4a6ljE8xuCZKt1Z5eUzvn2jEbYlzfUU4bwJBzFlBB2VYpMafA6e2Nz5+/8HZ65XDYE3MipkCeCpfLhdP1Qs65amZ1mKpBYE1XGUIO30kHDGcdr68v0ra3Ahit31hKWc3VllQTACHlSC4BAQxDLf8SLEATUbfJlFr6srao3LrO3ACDN2NVxQTVZ9l8FNUDA4jRkslkNqaLlB7C5pe1cG5Bmao5B3Ku5Q8oGGygCPPXO493AzFkvnw58a//+m/8/NOZ+WI5XxZSMqRo67t3dL2UHhV0zFjRbGjmpfN+1ffRuRHT1gK1AGTRfcshYuLWtUAZCamOL1ufg28059pnDluCVM+1ZucbwHGdy9U+rnod7wgzavK2/dv2LtnmIi1YK+e3Ru2P/8pW3PrDXwMLN3Oo+f1v3X5p/f2fHZT/0vZ+svDb6/0f8Sv+Htt7wMJv3X43qND3A9TatHi3uOacuV6vq7F13vHwcFwd82ma1rKHaZrWiaLf0S4OmqlcJ3AjxKisghCEotbdTcT2p04y3Udbt+gmbR79TUZdJ5mKBIGo6x6Px/Xa5lmo3s47BjOszpsGHPclHes9FkFFU06kukAb9TUMDP2A70ZKSez2Ceul7Qw5sOREjqJpEeLE+XJhiQvXaeL76ZO0F5oz0xS4XGbGceDp4cDhMKJo+hJ6hr4HxHxI+UOH8wabHbkIVdBWcSjXtiSr9DZWI8/6t9UZaahJ96jj/cTeFumbZas5tkM0K8yaKb89wDvBf91a0bCba5C/oqrI7ffeQ+O+nuBp5S98y1AZozWxgGpD3O5R99t+L0rJWK9RMmL3+2/BQw1Gbt6D/I9BHCeMMIWUqYIRBX6Tc83OGXa7A/0gOgPX6xXvA85u2ePr+crlLMwDWx2tkrfypHEcv3Lk2+yittXquk7EEI0hxUg/jhweHpjqfGwViUV0aofvO2JOON8RU5H2j8tCSplpmvn558/89NPPVRtAWmQ+fnji8fEBTGGZZvZjz/HhwH6/J6dYA01DLrHW9Gkdfm352g2kXPVZYhYgIIO1nmHYiaNRpDxkU8WubcaQ4EQdVe8Mznd4L8KVKWXiO2h55z373RGqGrkzHd2wp+Sq/Nx5fC8iXpnCdZr48z/+hevb/4vPP/3MTz/+yOn1jWE38vbyxuvrC9d5IkwzxUKImTkEQiwY9lCs1E4Cu8ExDgPOF1xnpcVaQcq1UqVbx0DnpFOOZrvV3oUgGcDdbs9+d+R8vnA+X7egLQob5VxEzM53EshkMjEEijpWqqbtHOCYlpnrZcLVjhEhFOZFSsFKDQpXh7uTMoaDfyDMQoMmF4pxGOekxaWuLV1P58Xm+7omnc5nsE4E7ipjwaptMreA4Nez+PdlFN7LQrT2532Q9Z0DNYCurJMCCOv3W1D+JpNWtsC4dSJvr0WBA9ZncBtsVluZs+Ssq4OZ4ibeeAtC3GegXAUXNlABNqe5PdcaaN+BcZIskAxlyAmbIr7rZIz1FRgysn4vQcolO++xWkpWCiXG2ni46kfkTKYIHb4Uuk6SIfOlp6RlDZRiDFXQLkLtc6/lGVTQC2swpVRg4Ta7q/cods/WwGoTwdTnbhuWRbYidJrTJnLtXFfBCiTjWdXsyZIND2GmVLaTq/MAqzoxEjSZZlzcgzttUP3+uvi1D/CeQ9yyTrMkyjFs59HkjjWCxpSccYIpSHY9REKYuJ4vzBdpG0uRzjHS+jiRjRWwdDzSd3swooeVK8NsXmYoBe9t055Qp5Ksv5ph1oCtBb7a+9LA/CZ4MsruFEC0VN+11GvQZxii0PKnSTQ7QlhIqSfnyBIW8rJwvV6kU9G4Z7c/0g9d1T+JFGOrTyaJI2tdBegPXK+2rkkbMKKX7ZyleM+yXNdrd84SomjXbB0hCrlEStIOLOGGNbmO0dKs87WLhD4nHZPlrqRFtxYsVMbx+lxzZIkL0up0A3rWcWlh873ymqDR8ZqSCFBu9+hIIeFtT0kd18uV//j3F/6P/+8/8+//9hnyQNftAE9YEhRLP454J0nGVCzYvIKGmCIaBdbju166aFVfP6YMqdS1w94IZJaccWzPbE2wGShWOsbdCyjeA1rt39bvl42RpHa+67pV06G1pfdrw31slCqbSZ856z4tI0fWDqvggTItyreBhXubt66Bzed6j++tj+9t98f61e8YuC81+K+y/d8BGPzW7b2Y6LdsvxtUyCUzNIqiwJop0MylGjWX3IoWtwNc6cTKJJimCeAGpGidrZaKrNl/VYfWEooY46rzoDVIAMfjcW1Pp5QfrbMyxhCcx+52N8GvnlMN3ziOa0lH88QZeqEzn04npio6OQySFVtCIN11togx4TsP2YnbpcbRFIwtdH7AWkdKUhbRd2JsUzSMwwPBTkL9xBDjlbfXKzH9xOl04cPHJ86XmU8fPxI/GvKDxXAhZ+2Woca29kA2rEEC2VJsriJWDpsTpRtWB6cUsGWj+n3lPKx1/l87x+1zvTc4W+brlra6PWLN7v/y5LsHCH5pk2D967KMFgUvpXWUEGdH/++r699+Kmq7UZZbZ1odMQE1GrO67Vpgbd3DfUZEdrpBf9svNs9CgrqqqWHkX+ccBXHEYlggZ3wFlWKKWOMZxpG4BKZJFPTn66ZOHVPmer0wTwHnDR+fPrDb7VbwIKW0MnqUqfDdd98xjiPPz89cr1eGcWToOg4PD+x2O67XiYeHx5XV4LuesESeX57ZH448PT3x8nbi//w//y/eTmeGYeDDh4/EmNZSqpwzXSdAxNPTE09Pj6QcWYYBV3uGv7y8CD0UqXEch5HdONJ1nsvlTIqBp8dHvvvuO6Z5Ijftn5SJoS1w1cbFmCrSn25sm6lgjgjDiiL0btzTdQNumr8aj957usNRALkszCFntx7sxlVgofNgCt0wcDgcSE8f8P0o3Whcz7DfM+wO0HWkz59reQJSM50zOVuu14W4WIbB4bueYdzx8DDQ+UyYzwKalVoeZew6rMTeLivd1dRA83K5EGPiw9NHjscHxvFAzra+m0Dve6YYWeaZaA07DLaX7Joft9ZqwnSTVn8hZK6XmfNl5ngU0UXre2IWFoKuA37o6cahZvJkHnSdvLdcnSwMa+s3ay0Pj488HB/ovKMUQ8iRa5JuAEnrMY1bwQUFuhS4wmw/aezc780mvLf/+4DC14E/65xvA/AtKG+DwZZGq85iS0FundN7cEMvZws41e6vsOdq16wxaCXutwATPa8AHFqn+86d3dlUdYAVqJdrtVi7dRIosiOwUYQl0G+y9EberVEQIEnJTZXPkfJ3Y0XpPiaKNbiuoxt60iKUuZQSBGk9W0qlSWdxWFftH5qSFBrQXdfGNSsom47pNoBo33n7/pJpu3jo+06QIzZXbaCcyVUsUJ+H9x6cRQtVShUIVrBGy1r0/JowUrbL/fhQ0EnH282a1Oz73t/Qf2Y7l7WmliVIZt9W0CosM9P5xHQ5cz2fSSnSVbHAUgyn05klFYZhRzfs6Mc9ruulfjkliqn16FHKFa1F9FCa67LOrkGxCo4qqK5JpbZMS5JK8+ojAvjaYrlNZui80ey1rhshyLpgO4fvRRwzpSTtITEkCt3Qs9vvORwPdL4jBqnl977DWunwoe9NALBuZcOCamDJ+NeOM9bVbHoMWGckYVNSLevLiEaVZNNFtFH+GafAoCZCBGzOJt8k47bxaqAgzJ7qYxeQ921lnjgFmJ1bs9XOe0oGj5afZBGIRErAnPeAisdqO0knCQHb1XsJa4mmwUJnOR4+AI7pGvjpxzf+9V9+4t/+9Qs//XhhN8DhMGBMYp4C4LBO30K1WxVITFlARNEJqd1yGvBNliD1vQo5JVIFFO69TPVnlWmkHRoKX4NWCiZ8e33YgOMVeEjv2/8NhN6Y1bcJWSlnU100OcY2T3X9WJk4a3vNr8swWh+2vd57gPg9u/FL232cdv/5N7f/YrH7e+skfPs+/gj48EcAgfZ87TP+Pcf6Qy0lV+e5BupKo9FAXQd4LnntCd8GXtr5oT1ma8h1oCu10RizdoZY3slu6nWUcrso6Hk00N+ocJtBzDmzLMt6HUqxbPsNA+siq9/PJWOs9EhP+Y3z+ULOhcPxgb7rMfPCEiKu1rinWktonBNVVrc5euo8hlTwmVXZN9daNIzUKJtU8J0BIwIshcB1iizhxBwS1zlyfrtyPk08fXjk8WFg+rDncDhgjNQ35wJd5zFGFkNjCyVZTN4mu7NDNaqtEdgYHetgU0VoqAI8t1TB1sDcD84tWDZYu5padPab2uJRAQdjCpSvDdK9E/otA4weeRU8qQ57abKBir62RlGzbmwZl/uj3mJN2y/5hgq6BQm3mYQtYy46Cbe1VXqd5b6YEOrzNxWMMGDEQSJrplAECaW3M+RShd2sI5Mp1ojwVBbRRdf1hCCOkDGW/W5H6ntizJzeTlwv4rjsu5Hdboe1wsBRplHXdTw+Pq7gwm63I6W06iw459gfj+x2e0Darz4+PnF4ONL1AzEkXt5EzG94PQFwOV+lpRgS7OYsTtTDwxEVAdvvd/zwww98/PhBUPc5VsaGZG9CmLmcz5RceHw68vjwwOFw4HI58/b2RsmZ/W4vHSy6o/Rvbxzu19fXm6yptrbUsTZNE2lJWONQNeyUM8ZkvJPxNfQ9abf/6hVaKwyJruvrePcYxKZ1ztc6cKpSOVX12mJcx+PTR+Y50A97CpmwBL7/yz/w+eef+emnn7hMV6brREiZ+TwR84QdpZPH09Mjf/7TBx4fewwz55P0KDcFvHN01lKyxcbCEiK2E3vV11ZtOQu7JWZ4OV1YojBXrO9wuUAEUwrOdXin7aw6DJKZHcdRRL+QMXS5XLhOk3QTsZ7d/sCn7/7Ed99/j3WOmBKu89U5lbr3rq+CtEg5BtbSWQtdh7EijpuLEXFI60lFFP+l3WSHpafESDcMeD/gnGTOnPfrP+uEur7asLtp+J5t+z0OwH024L0Mz1ffufuegqD3+7dOo6yHEnRooK3147c14tzYJl2jFKRX7RZt+5yzlK60961shepfQ5H9FDCV40uvc2u2lo/qRN+3PGsDOFBF/i1gNkYYL60foccahkEAvhpMGWOxJROrLS5Z1P6LkcCbdc1iZQvkKlSmwq2lZDpXkyo5gfVra+I6QFnLLJpNy5nUf9Bg09jbNVPeY9rWpUo3dxJX1evbfJNSBNxQ0T1KEvFZ1UVYr0PYAqKaL74AeWs1pxlr9Z228q5fBu3fyxy+C76vAJVkdKXDRy0jtRZylsy+Ea2Dy9sbl7cXlqsI//a+o/fSSes6z4SQJXvfDwzjnr4fsbaTcV61VnVMF4lxhamWNmFTa62IFRexFW3Sa5omvPd1rbNrma/e75Z13/xQym1A1ZYjlDkTovia4zjgrPiKuRSWuGBdx7jbsfee3e7AuNvLeHWultdkQkxY52u571IB3ESMyypUvPrKYUbL1iiFQtUZiGVlDIN0vTFW2TQStK9+aakYqrIEyJLYKoWoYue2tRe1jMWYtbVjqb9TA+dipaNHopDCss4NPZl1rpYG1LFZW6kWMiVR11bplqHMUHF7TGUFVvtSPNepcD6f+Omvz/zz//hX/vmff+ZyTljb4Z2wFFKElGWcLEskZWHuKUC5VIFG33mxe07+ZUoVzS1461Z9EI1jTJGuMKUIA8oWpFvMGuxvILnGHjr3NM7SeaTzsP29tZdbeVsVLm7GqB5bY5c2QaqAYqo+H0jXltKAo8qGy7msYojrZt4HFH7LWvgtIOG3BrC/GYj4hev4WwLvP7q9Byj82rr/R0CFv3VrbfrvOf/vBhUohZjiGizM84y1dhUy67puZQxIMP1tsRAFCDQTqNlA/ZvSetob2owh62TYUOWNZmiMqIufz2dyzhyPxxXwABF79N5LsBWUyrwhhUKtW9agQa97UyqWutwW+NC/a3vMtm5UnIIq1mQlUyhOQFpb+YDQfEMIxKQZAVHAzSWTiyNmQ8biuhFTPIUIJjNNkRhfuJyufPly4njc8+nTnj/9+SPfffeJYZDzLUtkt5OWdblo2YZbn1sphs5vPdmVaSG3v9Wkap3orSN0K6zZvu/3frb1i2pkzU1GXjPt2v7xa6f56+H5fhawDdL1P38JWW33N5Wl0GaQtmPf/Hazz2Yw9K+6yIrq8vYd+Ux/6r231/tt5FCzp1YizlqTWLIqupdK3ZVrdc5Tup6cLZSMKRnnhMIWlhmMpesH+m4QqnrKXC9XzqczIIHjhw8fGMeB8/nE+XxmnoVCud/vGcdxZTAsy8Lnz5/5+eefa/C/XzU7NBNRjPZAhpfXV758eSbGyI8/fWZZFnb7A//tv/2vhJBqRwkZC09Pj+z3O3a7HQ8PBz5+/IgxhrfTaZ27fpCgdRgGShamRQiBECNvb2+8vb0K8FMKP/74I9N05fhwlOC00x7PomeiopTOOT5+/MjDwyMKcl4uF87hjLdeKJFW5rrap8v5Qtf3746fnGLtROFRtWu0sKWKKW7jszrvVdCt3+15/PQdw+4gIlWIk/D2+sqPf/2Rz58/86//8i88P78yzTOjt+z3Hd9/98T33z/y6btHnh47YrR4L23acixY43HGiwOXDJgorSdrHek47qHAuFsq8yVJRq5UYMF1zNdCDKFSdMdVeDGlTfm/74ea4StcrxMpJgqW/cMjwzDy9OEDh+ORfhikBVZOUs9eQWy30rfB+k6U9TVA6nq6fuDx8QOvr6+EZWEOETNdSaWw21n80HMYd/TjSOf7KlhXa0Wdr0BftTvrbFOg8Ovtl7IPumb8Xufg3f3v7GALDOh3Wprtvbr+FgBtzAa1w852qBhs67xu361AhZVad/l+C25stqwtyTBU4DkXvK/Ufk1h3t2rAgitzdN/yoyyVrJ8bs2GimKOMYZYFf6dq22uYyBGgYVd7fZismQjVYzOWplrKUmW3xhbFdQ7yjwRYsLXkgcRc6tjod601jILsGjAuKb22NXAaNNfSimRSZKNTdu9llq7ffOemjVrfV7rqavWeNOhxlsHvtTyrbwyOVRkziIZeg3s79fk1qe5L0HJWddCDdTlnYoek7JJ6gXSrn/beMo51xaOokGQYiQUYVjkLGCJaMWcmC4n0jLJ2mVFFE4AJIPrpFx2f3yk60cpQwCM86CdTYywQ1x9F8rg0ADKVY0PbZWH0YA51nF2q7Tf0veVbi4aPtV3TGltl9c+yxCC2LAUIddgcBzp+p5u6KR8pxvx/SAgybCrzARL9l6EFOeJHJOMYQNhkTIKeY5pLX8QoCyugEPX9zgLMS6kpMmxRUodijBU7epjVJBtZS9oJ5x7YcpNy0WeyUb7V3YEqxIJ25ipCRLxewMp34q+r3bWqAisbLmCFSKYWjurGV9LERdyssRQWOZCiJIcmq8TP//0zE8/feHf/u0nvnx+4XqdsXZkNxqM7UlRfF7naqBdAUpSqZpIeX3/OseBFeTJVZTR+Y1pEJaFnNJt+0NbRZvrhJA5KLYhNpoxbdnDLbvLrJ+1IPCqrVKTtXoMmjXgfiy2/m67NkgSUYzI+l7Nlnw1hqqnUW7GAtyyr9rtvaB03ffOl/+tIMF7x2+P819x+6Vk57f2/5+x/Wec53eDCtdpokXJlZWgZQ8t9bLrO3rT3ZRJtIFni8Tp5y0ap1lBRYlLkeyYInT6me6rTneb1YhRjKtSjBS0aJE8x+b4KbtBqL1b+YLWHukmWba8Mi52ux1d1xFjXIEMrRejOb4p0ppMhV5KER2KMEWpxTaObtjT9dI+c5nnKmDjsL7H1iyHNaqs7IAKrITAMicul4XnL688P3tOp1cu54mHhwdpoTYOPD4eeXx8YBi71ckTAS0xroW0qgHrO+j7AehuAlxhlb5jLJpN37H+/d643NfUyhjQ2l2lsN6xC7gP5n8dcWzH1bdQ1dv9bw6OOkW35xXHqazOcetINfdaTHMP7Xfb7+kYuW+vZb4yuNvzvDcIRc9egYS81gJrw3tTqaYiKJYgG3w3gJHWkAWLtZ0AKaWsTqcyEfq+p+s6np+feXt7XYVX2xIBRdvVJqiz6ZzncDji+47L5bK2kjy9nbleZ95Ob9VB9czLG+fzmXG3Z+wH+l5AkEIhhAXnpG3iw8MDh+Oe3W7kOl3JOdJ3nXQ16P3q+HSdZ1nsCg6Y6pA/PT2R48K//du/8fb2xvc/fM/usCcEj7XzWrNqrVttgpQ+lFoTK/+dUxZKKKw1+Upr9V4EaIcUud/Ob690nxaGcdzeoXU40yhmrEFktVsIqGALDMOI9530vK5U3uPxgY+fvuPt9ZWhHzidzsQQ6W3H8WHk4WFg6C3OJaxz9MZiDiPLDGFaxFGyWQJs32H8oc53h/f9mqkyVc1+GAUQ3u8O9P0ggo1GHBbrhFXQdx25lJUBdr7IPPedr/XpSC/6Yun7Hf0wEkLkdDpxNIbdfre1IqtzsuRcyxQGbN8xX2vnkcoQ6oeR/f7IuN/z8vLC5XxhiZFiF4zv2A8j+/2hBgYiiFaQr5uyzSbWoLZmeb96i9v2LWBhm/PvCzJ+6zvfWvNvbdb7JQyw6V+wPrn3s8nb97b92r9vwWWl42JWpoMGti2osII9dhN2bMUJsRUs5VaUsAUQWpvd/q7OuantzGoqSt5TRQlUgFEp4CLUyDpvjJFgYHWggVXFP2d8Z/G+Us2NJecoAEDUDK3cbCmSAcZKZwFhgICp/eCdc7Ufvajhr4kNg2h/lI2SXEpp2pNu3Ri2rQ1wt9prARM2cN5Y1aHa1pVUVFVfWJLeydwtZaPnt2NC133YNIraAEEAHrF9sla33bBuA4mcVdx6E4mTFotSqhSWmbDMpBAFVClFQMDrlTjPUCQwVhZBLjDsdthhpN/tOT484fuBmLO043VbAkLqw1kFvmOM4ArG1Exvfd4xiq+o7QXaIE+TW9baGz/lFrirfq8RBp4e4zbzbCSRU1QvR0rQ9ocj++MDvh/BeorRsSfXXGoZBcZgnBFdhhSZpisxLGhHFYq09T0vE0uYWOYZa2FMO5y3qxhjTKEmlDIpyRrtu00jIedIIemUogW1tjlYWxEiuk3GbLpK8t6zGhkB/JoxJHPylp2Uc6qMJ7UFt0FYWEIdS3UfY4VVGQohQgxwOl14e5USzbBkpjny84/PfP78zJcvr+QEfT8y9B6wlCwlWFtZn1nFWtV2FiojqnNVFFjKNERvKNXuDWZdk0Ba6ZZS25dWO2WtX+f2PRvrXqNjTco1tqG1f/oeWuZwy6Bx1t10yWiPfZtgu/XB5X1XZl7DaFNQUN53U3qGWQHl3xqcruvUXUzwRwCF/6rbt9b1+2f/a9/5z95+yzn/yHX9blBhmWe8LTdBtgYaWl4QQtgQ+iZbcR9ctmUObca6LVHQoLQVeNzv9zeCjltdkFm7TQAr2AGsonHt4jLPM85axop4A2sf9bVerracVLRQJ5n1Qh9MJUtmcxhwzpJK4e1yxlkrLfmcw5WCLZmSEincAhoaGCptSTKvDxhDDQYyMUSs7ejGgX7oWZaOGGdyWshFkNUYMyVHnJUA5hQvnM6ZeZ6Y5iggwtDz8HBgXhIpw/G4F4epSF2udRZf1FhVg4iq4orDqd0BpK2YOIjtRGlR1PvtPUaAOj7tomOttrvUcaM9i++1F34ZSPh6q8F14zz+tm9tQXlrE9Rxvv29oH29DVLLq1Th9XjrMxDnVj9b/1V2hKagWiBHM55q6GX/mgVsFn5sEac5a4YqrecsauCstiCrzrX1YCxLSqRlocSqap6yAGDHI5TCfJ348ccfKSWtjlbrYF0ul/Ve93uh/IcQGHc7hnEkxMjzl1em60Lne6ZlZnp5ZQlhDQ6c8wzDSM6FL1++4FzPh6cHhl3PfDVcS8T3jv3oGXpH5yA6w2E34K2vFGlxKpdlwiD6KmqjUl3Il2XBG8t+d1iBEBqF+qenJz58+MDhcLi5N2VoQG1xe9itz0Gp0jEm5mmm7wV08O+0B3x9eWa4nDjs91jfg5FSGwluqxiVqJutDhmw1nT2Qy/AYFdbZta2Yof9ng9PT+SY+PLlC2GeyDFgTWReLoRoiLGnlJ5hGLFWXCNbDCkVnLIVsPicuE7SD72YhMuWGALTLC01d7sdY9fj+g6stMorJUu7R1f7ZRspRzDWk03mMs3EmOnHQTKr1mNdR46ZmDMmRpaQiSmKyJzZsirGGmJYyDFid2NtfVpZazmRNKjNBUxmf3zE+Z5+qN2HnMO4joyh60Tw0bl+zTKnnCBbNiizSKBqapvF8vstT52ZN7/d28L7AL/9+cvbrdN4ayvuz3fLQGhB33af2zsUkOE99sX9eWWzzTkMWtLVMigsbn0c9/5Bu7UZYnWe9ZIEXJOShe38Qq2PRWqh18C7XhdIVtX7Wg9dqd4ifFeDGSfgkoBoHtf1K7gj2cBY7bMACxkp/VzDeCMU7lbEVnQdmqyvMWTTAgNmfdIalMl438owQPWA1F4rViLPOAMlFb2s9ZnEGAkpkU2h78VOWKCYbSzoM9bvtCJ6rQYVSHZfs6Jbptqu37v3B/TfmkUthRyrUOsSCPPCMs+UJCU6KUQRpF4WKJmuJmCMsyxLohhH1/fsxoNoKewOuK6jIGr7JRf63q2B6zY+nSRCrMGQwJQKJsm7XLPQZXsuylzVe2n9Vh0PIap2gaktbd2tUJ8GTEb9Asm0d31HPwzs9geOx0d8P7KkLHZWBgnWWRKZYnK9bkcMAsIsyyQgQC3xA2mtPM0XLpcTIUQ61eIpsiaGEEg51DVKAQ/xHyW4j9Xfqt0Oirlhpoi/oaBNfZcVeFAgwdQ2tEWfpY4FBQjVZ9F5q4BiyfXYsm4HoRHgvHRWss7VLkCQsqEkCEtmmTPPL2f+/T9+5OefvnA5z8xzYpkjb28XliWSE3jfY1wvreFx5Fg2tjESjHtvMZYqpi7AinPyrlQENi3ikxttoZ4zS2W1rPPI2rWU1hgpy7N9J62ta5lRTtLylTtbugkFG2gAxzZuaEvQ74EH51xtiWlu520T07y3rpSaHDOVdaL2VIAD+/X57S+vTfeJsHs7b76x3x/dvhm0/0Iw/2vbH/nee9+5j32+ehb/DwFU4A+ACt57TNmQNV3oFWS4aQEVYxUddKvmwn3LR9gGf6t10LIU1LArWKH1uO3LkVIFEUrUVnY68dqerFojN88z8ywLl8ml9nEfNgegbjphW5XanCW4zkX03E0NQrS9Uw65tiVTSpy2LyosIYiyu9sWcK0R3Y07QRlr4KhCkaVknJVWbwVZKEL0LLNlnq+kqJQyg1UxJ+fJKXA5B37+6ZXpGjkcRnIWEUhnfRW1SRwOO/pBMhjRSlsiofZ5qeerwVcIEVfr+UqhCgHeZpja93n/OdxOqNVwyh8aw8mdQQNBrut/rUDnH5nwSltLv2NCVwXgBv791ncU3FKkvc0sbddv1vtU+9MCCkob1HIJc0N/bb+zOUSVzbxutrC2TCslbWKalb6G9ZiS5PdmPudcSLVjQFkSnXf0/YB34oxeLpe1x3XLzlEG0aqdsN9TSuF0Om1zdhi4XC98/vkLP/74I9ZaDocDSwyEeJJjzwu5FPp+YBx3MnfniHcLy+jZ73q8twy9Zxg6Om847DoeHvb0nWXo3OrYTpP0444xsN/v+f677+i6jvPpxE8//sTz8zP/9E//xHcfP/G//+//H7x3/PT5J95Ob8QUb9otbfWref1MHca+7zkej1grIoXats87hxnH1XbFdxbhZZ6I80xJAawlVtAHNLCxlRFUnTVTMFic8RL0VrBBymkMqcQ1y9DVkpSn4wMPxyPX8wshTLy9FYbRME8jOezxw0gxhXHo2PdSJkZG1NNjZrlMGOforMMaRwiR63VmmmdiCOt4D2HBd06eizMM445SxDmclyylLp1n8JZ5XkQOy1rc0ONq276QIs44nM8Mg7TYbTv+GAOu2CqWGUjhwNh3YPq17EzsT2GZF6ZpZhh3HB8e6IeB63Wqc1CCy3ae4moJVuM0lfrOMhKs5UqR/lu39zJG7+3zno3TgLH9fRXg5Zdsk+wrGbjb7P/dGe6u4T0H9GuWQ5s5kwx2yzLbAIX2vC0d91tJB920HOArIGP9Wc9UryPUzg9m/WxjA3hTNZuqmJqs8wpm1+t1jmG3J8XI5STsPWdhFe7VYNxs9yAAslKSXQUT3n0b9UmXW6Sa7f21pZYtS1LfpTGGgnTCKBhhSORcO+3VgK/e27xImartB7wDQ6673DL29D22/llLkdZSAc3Aq58mugKm8Z10/VZAIRNjWgF9KnMhhYWS05pESCGTYgV9c5IgrLMUAzFBKpL8cH3PsN/h+1ESOt6LGqFxiks3QV0DZlkr5E60YEZKB1QoNudNy6v1b/U56DPYykFELwuzqe87d6vftWl/SGcd6jjpOtFxsbbDdT2+H6QUJGdSybhSyCVVdoH8E+X9xLxMxKQJs4UYZzBSPrJUpsK6pheLdDOS1pVyH1pqk2trSSi1HGLrPJXlelEwcg0D13HYzgPNZq8DtDRisGYDzKSsDMi3z7KmUshZ9H0kIWjo0La1VWDUOMCyhMj1Enh+OfPXv37hX/7lP/j88wvzHEhR9BUMXphCVSC2ZCP+stHuEUiZgzHSBc3W3xFwHcw6vo0RIENLdnKMK1ByE9fc+X7WOdzQrwlNjWlyKcSU8I0Prc9MwZa2hKGdgy3TYdO7acAINma4jj/VTNF925I5/czWDjFqs1YgqQgjClPnk9ns6bf+vbe1gMLq2b8DPPyR7VvfFx/5v0bQfp9A+H8iuPC7QYVhGOjS7YBUFoDU244rCJBzwVhhMgzDsNY6l8bYbBn7bQFaa9Uqoqaf6QTS72omQDOMyyJ0ZQ1sNOBpUWO9TkXwY2VAqMq7nkuvOaXE5XK5QduXZcEVJy0lh90q4igGqKfrpCuE1tLlXFFSY/BVdVkWyopwO0s39PjOkcjMYakZEk8/DkJlKtI+S3q0W3w3SA0dQkt2BkKRgNB2Du96rJFndj4tLHNkngOlVIM8ixaD946nDw98//0nPnx4Yhg9FBW9VAdOEHJx9Dq0D3CyuaLut722gdtFvG4tmLBOpoZqq2ZGJ5iKBZWiCriKuv5thkcXzm2Cfw1+tJsY57ZmuWm1WTNF1KcErRNZs0p18drwk/eziOtnzX5mbaspx7kFIfQzfYaCLJRSKBXIKilBFlq+1hyb4ihGjlpKJKRCrGh01/eMmg10or6cU2CeZ6ZpYanZ6U+fvuNw2GGM4e3tjcvlsl5/O79ajRFjDK8v0qM7pYTvO87XC6fThde3E0sIhKAZsNoxJaWVJnt+O+EsdJ1l6B27sWM39jwc9uzHkbgsLKbQdw5r/Rr0L8uCNUaYSVVx2dTfr9cr8Shg5W63Y7/b8+XlmfP5XNsZBj5//ryyEp6enhgrUNDWo+92u9URn+cZilkFmE5vb4RlqeJwd2MrBJbpQpinKkZlRTOhggW5aAsvAwWcMXWayMxxzqBrpoxRUWzWdk85BZwzHPd7epcoOWBNYbpMvHw+k0PhS+/pO8nSdNaKI28EpJRhYdn1B5zzXK8zLz+/rNoXXdeRC0zLjHOGYegYxx2uOk4UEbTCiM6E7h8zxBBZUsbGxJIK2RjJBlkDtuB7z+FwYBwHUdxPUUrBcma6TizLRAkLvTMcn57AVlXrKqwXU6aEwDTP4qB5zzDuuGnXV4UGfZ3XzkkphOvE/lov46UoS8r8cevzno35tUzIuzbpzjGpe96sq9863423aO5ssUSnv7KVr/YTJ1M0BFSodMt+60/3TZv3LUd0A93bzgh1XrA5pobtvagTHawlZtFt6aqmQUmZlDPOSA00JhMDtdVzgkYktxQRDB3HHSVFrucTISzgLd7ZmlXVx3DHxLDKTmiut9aoG7vpBdXHuWaC2wCiBV7uP/sKwEf0dIQIlSlR9E3EBiQBOWOgeCeBY44iTleEmdMGyJp4aT+7Dz6WRQNTYZR1Xf8V6CHfrSB1UpaCgtyVtVmBA+ss3nbEUshWyiI6K8GYsRBSYo7SXth3A+PuwLjf041DbQUr89Ssz158B4NmbbdxZY2V30397+qjLUECWMyWFGuzsjqm9bm3DB9jTWU7Cfsmxsg0TSJgbO3qFxekdKakyjazHcaIPUypCKPVeLwvkikvGZukTWWI4t9asnTnigtUHa4cF1KYSctEXC6UtGBrEGhNhhzJNUEja+JWEmWsAdXeKBLpF2SsyjxPX9uQprtVhY5WgGp9NpVdBxID2LL5LipSnoq0aSxoK2ZJnrQi6bKmeiiWEJIwBIx0BbpeFr58fuPf/+MLP/74zE8/vnI+TeRsMMZjjWMcj4htFFBL9Msqk9p6qGxba6wIuboCFnxNEtYXJU9liaQgbU5TiNu8KAWSAEGlFKjdVqypHRa6CiZ4V9+DsCDes2s0/22Kdr24tZUtsKoAWAsEFoRB3YIN+rdV06QBEbcx3diWd5YdYXzVBNcfWAdvQPTmvtf7vbN3f8/tl9bZb53v19bm33OubwEt/1n3++vbluT8e2+/G1Sw1uLNNtBbIKBF0EDouyrg0xroEMLqpGvw75y70T/Qz1pqnpYtXK/XG7qd1HN7UhJGwul0+oo9ocfRSajghvcdvgYYrTgksKqkaoCkJRgpJVy3XXd7P3qdWjuo2gqreGUaaj2jJSURhMRA19fWfnpffQ9FmA3Ms4i5ZKFqercZAOc83jqsou4mroubNZ6SpWdtCJmcJuCVZQm8jK8sYSLGhYeHA//L//qP/OM//gOPT0f6rtB1Egj2vbRt876XzgE5oF0ZrNFFRBTd2+3e8dHx8mtOb7mj524o6W3d7e93xhVM2M79a5nCm2+/873bc9yeT/a7P4Zcxy+dUx1OBSs24GJbyLdztKyFxjnPRXqka9bKmHrM5n2UjDGOLCphgMFrv+Qa0Oc5cL1eeHt95XK+1CDW4dzAp0+f6DoZ+7vdbi0RstauDtWyLCuIF0Lgcp04VcHH/WFPypnPnz/z/PxKLoVxt2O3O4jjg2Q3nLU4Y4g5cr2cyXnh6enA0/hA33t2Qy9U5rgwTxdSXCAPYCXDk4tQ6L98ufD29sZYS5LCLNf2l7/8hcNuzz/90/+g70V0y9TAfZkXvnz+IkJXzvL48Mh+vycGEXqcl1lAl+Nmo/q+ryVB8pxTjHTeE0MghfDV+56nK9fziWWeGHY7hs5RrKMYQ6jZU+kKUseAgklZxOpaxL8FPktMLNeJ09sbJSU+PD3S908YIss0CfNiCszXFy7Xs7QJplThThg6zzj2+L4jWuirdsPzlxf+x//4Z37++RnnLH/60w8MQ4+1ppaaZEytuQxLrDobHVqLXxBxypgTU1iIWUDalDPWO/a+p9T78t6v7yPGQFhmYmUo5NoeNy0zl7c3XN+tGUubRQ9C3rUnl8JcQWOKlPw47VBUKeY5F6wGEk4cSun+IKBC1rlnDSV/9Rp/1/ae7XnPphjTvt12u/3ufaD5a46KnL8Fc9sgdgNBS2mvbSu9kjbImy3W8i45p9baqv2uTJv1em4VzO8FAd97Fm1Qm4uoz9vVLt4+FbVREtjIpiBSTBtV2GM3mvF6Lpn3q8/hPd56Oi/+yLI4WYswOGsoWiBjt3p7YbpsLMl6UxU4KE32XK95C8SsczfLSCvCtj2ju/FhapmdFVDHlkJxibjMxJy2Na8UYablJLYoJVLxuG6oIrEbEKRZTX32bXYt1oBP/ZxhGLaWeGWr7W7fb7uWq+BeKRI421JwVpmqEgR1zuJqcmhaJua4AJbRD/TjyO64Zzwc8J2IwhrvNsVN5fhZg6sZ7RwbJol1sCrwi1ClJoqsdfjOvvv823nWAgyllBW86PueFCNT1eSa5xlvLeM4cjgciCkyTZmYw5oFlwBQmK8misq+tZZUWR6RTMqBlALzfCWngKcQk5Q8iJ+5yN+XiXmeqmaCdEBKqWpflUxM0m0j5yxdbdbAsCAJJCpg0MBl7wBaKyNIn4fZ/DVhcqlvstmp93zB+0B5CXFNROg4tNaRU6laZVdeXy7kbOj8yDxFXp5PfP585vQ2kaLFmmH1fZ3rKJVpIaCHahLVa69ltjIWBIyiaouBMGNK2UpgSiqUEMkxr3ooOoPX0illY9kqElvBbCv0oEbcNq9sMbVJ6zNli61KU1ahW/usZUzbm3/FIN2Q4Gb+6dbO0/adbDZLBRhB9SU2+1hFbBtm9h8Jvdvv3K9Xf0ug/U0//v+WwP3r7b11/v8+YOE/Z/v93R9gDfp1cEJFzHNmmqYVObO19u5yuazlAxpsa3CupQyqf6Dfv1c01UmkXScEEPBrYO99xzDIBDqfz8QYOR6PNzS+UsoNiuy9ZzeMOCs1wir8qHTbeZ5vEL0282rYjMGaoWiclLaco31eMRawUnMlNPNl3S8XoUy7rgNjCDGyhCAiPYDzQq2ypoBJdMNALomSEobMQMFbS9+LrsI8TUIRjmmtYcslczlfsM4QwkQIM+Nu4PR24acfv3B82HM8OA4PIx+fPvH09MT+cKDvxFHv+6E+A6HQFsAXSLVWkfx+0F/9mtUx1Tm0TqU1+VVWFHebaOrUiEH7ZQCg3P28OUs1li1DZlMv/9a8vjfIooNgqDzK5hy3Cyc3ZQtbze+3wQQAVfu+RRLVYW7R3PVZNscolXYMWtu3MT4kkygPWp+jLg5dJ90JSoqiXpwlELucz1VHQAQAx6EnJQGuLpfrylAQJoIACi8vr1yvwu45HA4477hervz8+ZnLZWIYR3zXMZ/PpJTY7Ua6Xp1TaSdFXVxDCLhiGPu+dqfIdN7xcDywP+6JYWGeZpKT2sS+63DOEkIkhgVrRbBxvl75/Pm1tqN8oHOex8cHDocjOSZ+/uln0QfY7/C9Z78/Ms8zLy9vDMNQW1BOaCvFt7e3FRBdlkBcAmSh74sQ2abfojoSJn0NKqRlJkwTKQS8FXHbbESbRdmmqv+hNawGi7VeWj/V4FDpxTHI+5vOF16/fOHnn0T74s8/fM+n7x7oOsN0mXl9faWkwjzNxL+KzQzzxPV84nq9kNKCtQXbOXYPB4ZxR9+Lnfj3f/8PrteJw37P9z/8wLjb8fh0JIaZy/XEy8szIOVcAjYosLuVscUkSvpYRAchxarT4kTVvT7zcTeSa4Zpmq5cL1dSWOg7z9D3woiIkfPpxN5adrUNpLTqFLbbvAShhluhsaaUWGKkMwbvOmE21EA45Vw1cEodhzWziaGqN1aP+X1b8Uvb381vaM7dBqjtZ+9vG+PKWLjZrab6tzVstTj1mPcgg2yCI6gzXYWX9WxZbJkI+G1Aa0u71/O1a/R9ZrzN6JVcKAjArmUoN9dUtjZr1git2dQuEMu8EFPGuu3ejKVmuG2dT3elGEBBRD+XeSKGqzAPO2VmSHbb2k07wThhSrVAC9QQ0tSMn90AhfUZWFvX1FriVEsKvgI+1mdff69BjHedlGckyShSMqHqP9g6fHOKpEX0dJIp2E6AOB37IMG0Mj5DA4SmlFbdG+c9/TDSDxtLodwEMO1zlNIhU9+PoSrhr+uQZOM1CeO9xxtw3nKZr+Ri6HwnoHffY3yHsVX80tqbiWUabME6jzUQS1yPrd2HwAnNPW/ikd5rLfmm+H/v/LfJqdUOGEvXl8pM246XUsTZfl0n5FVZUk30uBgwviOnTIgR5oDttrUvxSBtF+NCDJFpngjzFU+BnAhhrqVMG/AgQpe1Rab0DJWqEKRrhtDuhSFgrQryyRhvGQw69m/SJs0zWcunrCYsNGiXwFmGfGn+1ryb5njKEsimEEPiOs2UXOj6DnCEkLleJq7XhdeXEz/+9ZnLecbZHnBMU+B8SUxThCJsuxgy4Nh0Abjx0W31VZ3fwDpnFUzeuigp01h1OigVzMyVMVjHMYgN6VWAtR7TV1DaWEM2zXzfrA9AFZ6u9uMuhtBS5HuQ7x4M1u+kJB217gE9YCu7aD5vAd3W1hRtPVtHgjAiDdSEopRBWzrnoOSv7eY7wfPN5zq+vrEo/lGWwHvH+2NH+s/d/p5Ayn+17Q8wFerqZAqd9+IE136y1+uVeZGMvfdejGeQNjfDMOC1NU4UAyhGbzNIOUdpdZOi0LWHfgUS1uDdQEmp7id1xX3n2Y0Du7EnLIHL9UJYFlKMDH2PHQYoMM0Tc5Dgw2LIMbGYhaGXXsGpBlnGOeZlYZpnWouombCcM5lyA3boYqiMBG1JpMCL1FonqSFMmb7vcFh63629Yo0kgQQFjZllmlkmqVvuvWfwUq9HkXZUsRQYau4oB2IpQvE97CjTxLzMZJMpppDIEBMxxxUNDXGhpMSyGObrZ3788cTQex4/9ByOPX/+4Qf+8R//ke++/46Hh6NQvG3CDkhGWJHWbDGuJ8VMMW51YtQ1tKggpTiVGgpb64RuZmrmq9RgvWzqwvpcZL5tbANnfJOZUMS4VAPH7Wq4mnHJ1mivXYupYlVVsKts56NoeyUoZHE8G/XtDSDRTZ2BViujBThagGHbbgCL6nSiNGJFWnJFjOv4R7MANQhYXeRSRFU9Z4oV+recQ49VEXFXqbJFaMTOeqyXrHrKSYCqkghxJuZIBvqu53B85Lg/kEvk9PbKTz99WcG544OwhV7fTjy/vDHNFw576bVtXccS3wgx4Du3lk1czoVx6Dl8Ooh+QpR2TMWwZr9yzozdQK5zCJs5Hg50w4jzPUuILEsieYPrBmJMTMtCyVKKFIJkGKy17Pc7Drs9h+MBaw1917HfjcQl0A+OECeWZabrBsa+xxRPjAu9HzDF8vZy4qe//khKScRpvQT2YVk4vb5hjeW6zMzLgu+kM8Vuv8d2Pbvjw9Y3vh01IVDCTJon0jKJ2GHXQc1+pSa+Kjo8jDg/uiibIu3wDEK5tETmy5V//R//xE9//TeO+5EPH3b8+YePWGuY9lceH3fElLicz/i+8OVny+XqSCbwNp14vVyZpgvXZWH3cCTnwm63p+t6plCw3ch4fOLw8IF+d6TrdmL3QxAn2xlhkTgPFMI8kaL8TQjbAqB6ZwghCa0yJ+Z5osNwfHjg8fGR3TBwvVyYl4VzBXWckxrk8bBn6AdyyYTKZBh6yVy6WhvrXFfnbm0dV9Qe1DlvPd0gSuvFGELJ2FzF7nKRvjtGW5jZ1RFcndXG1NyGfLfWZ/1vow7vbVB/61Tokey7QEQq8g8MWEsWqyMBWo1zthi70qCr85/JZFNWTRnrRCejVEE2twb40vGgZKkzF1HArfWw2iNBCQSQKLYWgGWLybpuFsncswm3tYkIAR3sDeX8Hpxvqebe+2rvhIXljQRLOeWVEdk+R1c7L8SUCVXMNuYiz8x3mBgpsYD1UlKYArmyGFPKNQNusa7Hd2O9p0wuZu0eoe+qfZ9SsOZYkcEiYIiM81KD2VJb6nqc9ZUOX8uZlPmgTv66qMmRZQ2vgIJxoN1fKBQLtnfYbGAWAWdbMr3rcUjywliL6xzGGyJV5b7v6LoBYx0YTzGpshBF1C8nqXUfxh1uGOl2e7q+w0BtD5hZonSP2TKaIuxYTIaSsEbWGVME0Ms5SWIlFXBSUuosWFMwSdhzU86YrmN3ODKMhyooLJ1pilVgx4JxqBhmyRlnHMUiIJQCYrVlZS4Ji6u+U6XvZxH59PW5+xroSXcaKU3TjifqAxsjAalxAuAbZRiEwDJPjH23lunO8yIlhCEJpd8ZbAcYYRtgwGRb/RuHqZ2gcpAxmeaZ+XIhlIh27ZCMd+3YULTbiYB56jykLKyFXEHcrGLVNXFRTFlVnDSTL9oFVP+usjL0n9qqCqqZKnKpgtqpiP++dkihDYJFc6RUsNF3A2AJ08Q8F05vgWUJHPaW2BdO5ytfPr/y8nzicpl5/nLicp4Bh3cdpRgppUsyt3MFNKw1WK/jrmBsqcnALbjPFdQwTsaSrS5oypEYMmERZrLqUYkpcNjOVA2KTMnChChGpvomUL8x80pWqHArHTPVz89NDKECj8YYStoSge9tauMUjADWBKy+f2MM3lm8E2aVs5At1bOUtcAi79kagzRvKZTsVoDYmIR1BWMDBk/JToS9i5Gkg6lsyrpmOiM+m9V18u7y1+WsVI+9VB+2AcdXH7zZbmyraT9vAW7z1e/rlt9/juvFvLcpZvgNYORm1z8ACNwf571k7P2+7XnMzdrw/nF/6bp0t783mPG7QYVcMnOtq1bKs7IGlJ0gGfkgCr5hqSyFfnVwxnGQOtl6DP2OMdL6jcLa/kYn28posJJi0YyLts2zxrDb7Vn8smooUGq9lJMMKmULVgwVBKllC4rYrcJsFRTQv2m7PNN15JyZl2lF/TYU/HaCt2029TmVFGUCDwPd2K0MDT2OQYRgYonklOtCZ+mcFzTV1DrnbMipYEzHOPSENGOXhSUm3CL93l3f05tEtGByFMdRkWQspXip+yqesAhd+eoWpvlK/wzn15m3t4k/P5/4x//2D/zlzz9gcaRB9BgoWa7JO0w2hCTubUqelDqpt/QdxfpqPBoRpzXLYuvnm+ij1oavhlYt04r21kD6RjhIFlCZULkxQuqclzqLCmsnB5TmG2uP6rwKeskCm7dIjvcMwIbAv2eYfmmuftMQ3B2r/S+zOrHtVkMKowKXoOCN1tXmmmGVxX8z2KU+Cg2UtCez7xzd4LHe4msZjASHhlIsJVteX06c3i6kFMWZQzuCCGOh7wbG3U5agTnHuNvz6dMmlCpZMGmHJXXzI5fLFUpkv98zjrt6LZ7j4UjK0kkhRMmchZSJ5yvH40PNYi+EqCwBKUM4HA5cr1emSUTK/uEf/sKHxyestczLBFmot91+5NOnj/S9Jydx1uOSGYeR43ff45zj7e2V09uJlAIPDw88PT3hu5rpMIbpciXlzPly4TJPDONeuh54JywM39G/I9SY40KYLszXM/N0xfVDxRUtxdj63wZbasmReJ7EFDBVzV4CEtFtyTYQrxNvr6/8/NOPXK5vfHgY6byhZGE9pThRSqCQcV3h8eOO3fFPLEvg6eWRp++eeH07c3o7czqf+feffiLlTAcc9wceP3zH8XDg+0+f+PDxA9Y5Yi70/cj+sKPrPM4USlhIVXArxbgKS3rnMMUzLQI4O6clYzCHRJonpmm6UZdPKWO957DbsRsGjJG6V9/3WO9IWcDieZ5QezA4uRbtoV4KxJylxt55rPPgPK4XHQVq5s16j3GuMspWT4ctqNOPvs5m3k3qu1+11CjWd6cz/N523EMVd4dd7Wf9ezHrUdarq8DjyhswrEGHuJNVpNVIHXqpdOyWAqtflCx6LXlcs4/bdUmpklxT5RFIvbQYHdb6amUx1LVgA1K2LFf7PNsMm/6+Ol5GMvv6eUpJLH1TIqfrudguMFXjRFaXChRZTzZS0me9xxkpl9hacRoJYq3FeI9NvYD6FbyWR2U2JfgiJUQm1eCsZmzXZSRv3Yc0uDc1W+usw9huvU/JWrbjpAGz9DkZza6LXc8VVCiUKvTGCkSrMGlBgmDrPcWq3oOl63q6YcQ4T0qZnDbmhrAYpJzV9wPduKMfR6yzhGVhqf7eMs9QCt5K0AGFnAM5BWyWZxZTfXbWkI2tAosFW8A76KwlxpmwBEJOWNfR74+M+yPDuJOWu85jVDxP/YgalGFkncq5AmlV10H9CrLWm9f69pRIUTQYUk3wuIberZR+yTpX9myW+dM5LwyKrqNQapvkSRI2RRhmKYa1FXFKBWM83TAyjD1+6DCdJBFyWiCJrStWgcdMCrOUs9TWm6ZEYR+uyQoRaMyaPEBZBNSWq/KOs0GSTKXI7K/jN68+Q53H1V5ozqZUf7tQNX40WK4OkDGb7dlsU2LTxGrGbqnsBGso2RKCIYbI+RR4+XLl55/fuFxmduOCcydenk98+SJt0XO2hKUwT7VEoLN1rAZKUd0W4Y9KWYMQWXLWDjCmMpJkjGQNZKsNxIhIpHZck5aRpSpjyfeMNcolFZbCCirS+Ku3ZTLCTKosrrx1+8pJWlJq7NR2ZdAVoY0p2pIHtYvv2Uu9JOfsxn6gOqv6LpX1aLfKoYK0VC3ZUopog0n7+ii/I5+XKpgpWo1VuFjBqPVpqNn6djBfdDGgBRa+te79Eiigx3s/2/+HQ+aK47bHvWdiwC0Y8LcE6L+FndGe55cZz7/tmBrHtL//rdvvBhX0ZkKty2upOSBBu2oW5Jzp+57dbscwDNJtIYTa+32PZHPz6hQookuBVPUVlmVZ66CVzqoBuAq6TNO0Bv56DepQSNcC0VnQiauDRIXU7mlACpLo8VqwQXUVchGErtVnsNauLSmVpdAKullrMQ0t6Z6i1Pf9ijZu1EOhqUm7OFgqywOkHQ5GFnxrRBBoqvXS3juGcSQ6MDhsCmhbGDVuK/vDOky91pQFMAgxsyyRt9OZl2fRYSg5892nT5QilDpRihXnPu+QbEkVOooxVMHKgjGS8bLVgUIdKFMkiLMaELcgweYs6jsQn1ycKG23V6kdVNcWSHcTXgLuUmRvBTCkvEIXHPH1hKqtzheIIGNduLNBlW83x65Vut6230vd2vYvX5lOWQi34OX9Sa/vUZzG1RFCGoMard+rjlI776w6HRVpt87Rdz15SPhO5kDqBdGOMXC6iOjg5+dnUsmM+/06v/u+WwP5mET5+vnlZZ1Lnz59YhiGdc48PT2t7WGNEV2Tvu8lQ73brWCc8w6SdA7IZWtNpj+naeLLly88Pz8TQuDDhw/88MMPeO+5XC68vb3wcDzycDhKt4mwUOatvnm/3/HwcOB0euDt9czpJHP44eHA999/x7IsnE4vdJ3jeNzz6dMnHh4Pq/0AhJ5bR4vtvIj9OUtJmRhr55k7WjeInZBrfGX/9IQdRkwuJCMU3SKFn1iUKgqlSNtDW9+5ziuDZYmR6Trx/Cxik9517HY7rLO1briWvBSDK4W+s/R+h7UHYso8HY/86bvvmEPgcrry/PpK/99HjJF2acfDkcfDA4+PH3g47sVmlkTfO54e9jw8HCS7t0y8Pn9huk6cz1eWGJrMWqU/G0fvpPZ1GHpR4F4ipdbAn97eOL+9Ya1hd9hXirerIpCRWDIeYcyN3UDMOh5mSpHe4Nraj1pS4rI8r2EYsL4jY/G1PM36mmWywm6gFa5icyru5+FvpS6K3dXAWIKSewfxq++840w5d7tW3VgCY9b5Lb9LX3EBGaW0TNcAa5qxYzbRXeDu+xbtViR0680mZy3LqWNfbXZKSTQ6jNqi6jTWMgulxd8Hy21t/j1Qr3Oe+jZ0zb6vGdbP1VmXxIVjiWkFJIw1q2irrXZcM4whLJR5rvfucC6vWeu8BlQCwkpdjbmxqYCwBnNia0zKStWvK1FtEHkLErSsjHZdacGE9h7B1MqV+n0kUDdYipWyD+c9JumaqiyLujbWN+CsXbUjjLHEmjgScbsg7fWcZfQ7aSFb7baChtP1SlgW6QDjLMU4WVdUJDsIW6IUCCnKNRhZi7q+l2AlBXyt/1/mmbeXF6Ypcnj4yMePH9kfD3gv79L5bk0AaNZc30MbAGiSIedIjNUHK6od4Wq5YCGXWH2ebhMJd1vnK2M35sISAssUcE6AmN1uJ3pfYeF8ki5GqqVTKtBpjHQrMBj6vmMcR/b7UcQmXb2OLMm4GCMRBf8zS5iYpjNhvhCXK2UF7Oq8zpGUgjASTDM2TK7M4m1uKgtRjixgdTPImhFXyKq7UkfiWpZkuWutu9k/68S/Y21/KsGmlKR5CVqLo2TLPEfOpzdOpwtvrxc+f37l+fMr07TgnGgvvb2eOZ+vxJDwfoc1jpzkvTt9J6Zg3ebH63tXPbPV560+uqvgUEhxHSep6nmk6ndrfAM1MVnn7lp+wO1acB8/tD5KKWX1FfQZttck9smujK17odDbsbzZ/PvuONt7l7HTgg56La3myf2WchTmRa7tRG3BrH61ZKC0A4g17iZB9a3tl3zh99bQG+D4/0+2e9DhW8H+3wI8/BZGRvvZbz3XfwY48vvLH5yjo1sn11Y/ttGx9KK6rmcc+0ZPYNvPGMlaamtHFUjsOunlGhZ1gu3qOEyTtANrGQQKLKhYoogL9qsuwqkaedVLaAGC+1YrqzNUmRHjON4wD6ZpWoER528FKHXSXq/XdRIr2NKCGK7WbE3TtAIAqtOw3+/X+4srU0KzFYaUorRiyxHnJOjNOTBNE947+n6HtZ4QZowRdWFyITmh92EQUUcrlO2UU4ULN8c2FyOoLYYYMud0FQfdOaZp4X/5xwtPHx/ZjcOaBey85RgywzjQdf1qzOSZShZIn/cqfOQ9GC9OTb7tvStr/nZN+r5kwNdACiPIKoDRThVbV4fNubjLrJX32+C0NWZfBw6m+cc69u4/ey/h+N7UFIC2DRfK3edfG4zfAiq8t8DJIbcF6n4/4xzkLCJEWQKPmLW0xxArICEiYoZpmjidRE/g8emJ/W7HOI51rAuI+Pj0xOVy4nI5c52mlWXU1TmpY17bTqruinZg0LmrbJ9UVdtDEIBwDRiM5cuXZy7nMy8vL7w8v7CEBec8T09PnE8n3l5fMUhNruq1COvhKkCl91AX9v0+ixZDjHTdwOOjlHpM05mud/zpT99zfDjeAKK6dcPAfrfDeidaKJUyizEs80zKmVhZUffb9Xrl7fWV/dsbbtjT7Qz4LXPuarBn1ekzBmd0rgg1udRExDxPTMtMTmJ/xl70ZlJKIsg4SL208x3LnIEkGYkkmhDWwX7fc3Q7jocdh8NA10vwJQG3YxhGhm5E5lxkN/Q8PB54OOwxtnC9nrieT5xOJ95e3zid3piWWv6Vi/Qc9x0fPnxgGA74ToEPR4gB5+X3l9dXfv7xRx4ejvzjP/4j5UG0H05vbwKcVqZIypnHDw9N21+phb1er+RSpATFSiZLKaYq3mfNJoS3tg5jE596d8Fe57XaF3n2xmw/393M17+0NmY71ze+v17TLQBx78jcO5qSzZQ2um3gexuAUfeTn7pOQytmZteg9P7c+kkLlNubcvfW4Wk/u73u9553m/nTeXdvC/WcbReC1s7J+thvDjubnVSVd/1dhVXXz5yppTSW4iwpiqvdvqibeun1mZf1XDRjw9R5bcvt8y9SGbPef+vkqe/yVdasGVOb5EctxavO+RoeAAEAAElEQVTBn7eWYFTPIisGL76IiDusz0OfZahaTCFGUdy3RZgM1bfyVT9AugJN0iq7VMZqvSZljGpmX1prQ6rruCm2+hDUzhyWFAKny4nnz595O73RjUf2D0ceHx/xXQ/ctxrVkHd7Tvqs2rG+MkGNhLqrb8b2DKVDQFyTW7YKg+umia0t2DTSJawXPaLLNHE+n6XLkLH0o5SEzfNMXMUiWUUdx3GH76vNKpGYRawyhkBO4tMIqHBlms4sy1Sz/1tnBblu7SbQlBA5MLV8Sko8tQTkFoBrt9vxJscXwGYb5VrqrIKSuXZBUZBDB3rOG+PcGo/BY42UK4Ql8fZ25fPPr3z58sLp7cLb65XzaeZ6XYgx45ysafMUSdFhTYdBwAhh2jpKscSY6HpPMRvguLIDjPkqJllBBWPIiIB7220ih/i1iGH9p+yEFgjW4+l/6xjUZOK9L9nasfY7m7+c1nLoVmemfUebBsKtgONm71gTYG1ibmNfcXMMWf+kI9OquUMDVCrD6X7YfCOAvt3ll8da+/Nb37kFVH8/2PCHAYrVZv+6qPtvTSx8a/utz/E9QOGXru233Pv9mvu33Af8AVAhLAFvtvrFe1SuFdizdhM31M9ULVgD+Lkq5Wqdsq1ZOQ1C1dlTcUcFBwS0kBpEnYjKatDOD8DN/u9lP3Ty6vF0f71uXWC0g4QCANaJo6IL6Y2AD5sSvLa8XJ2bOyDi3qjpMfR4cm1UtV4BQUrU/tAO8KQcVgPmrIOul2sggzP4DmKaavBR8JWmVgqro2mtOE2mOBFRS4kSdfGa+fz5lWmOvL2e+PTdRx4fjuz3EkyOY8+8ZI7HA4dDxneuOvuxjpFcn+8mXict2jop8mJbpMSA1dpY2h69omS8Or43417EirT8QWpXLabI8YzRSX87lu8nkY5ddUo2A177JMveiIjirb4CcmWspQR6vndRhYL2yK6H3BZz7umC2zF0ob+//haAaQ2COqH3/Yn1p/5LsKoSpxRZ5oXLdWKeF8muGMOwG+m7zSn/+OmjCF0VqcdcYiDGgLWGfuix9ijZ51JWgK6UspYbqcbKPIto4OVyYb/fczgcVmc05ywgHTLunfHEkihJWibFknh7e+N0OlFK4btP36/z+vnzF6Z5AjI/fP89j4+PAgzOV8m47w9I8BR4eXnmcjnLnHKWx6djFW0qLMuVlAPDsHWZ2e12zPPM29vbCo5450mVig8IzdGCtZ7edyvr6uuhIJmst7cT+5dX/LBjKNCNe7q+zn3b6JGJyIdkJItknnLSQE7slu8c+8Oe3X5HioHLNOO9YxzAFNE8MUYAAVdrTUNJZJswRDCGzjn8rsPaHdZ9qOJzBooRG1MgLEK53Y07xsET4ixg0vksLTRDkOFrPd7JOU0pZCdz7Xy+Yoznw4eB/f4Bay3Pr19YQmAcBrrqxGs7wsPxuGYRL5cz8zIxzRNmsfjecTgcGMb9alNzEeFMFxNdZ/FW563UlZOztItU56iofdHsnPlqjul/qkBZ++HmgLwz52XSfbVgbw7nvaH4bRkGDVTuP9+OLf8trTM3B1udScmO1UxdAdsGw42NWI9dbZICsUDNGG/Mn81h1vuoT9PoM9Xr3vQe7s/1LdCkvRb9TNf/9vP7v7UJhKRdVerxpKRy025qW47qHSgQYCoFmqxrldi/2zKZ915Ya5e9OP2N3aZUOnYti6g3c/NO2yOXUtZsMWsWkVpDjgDFmlVVpfrKKlEWQe2DItBO9W1iCFIhUDtlpCzCb94Kg60fRrCWmCJpClwvF5awyJG8sIhKiqQYiXGR5EVKxAoqbGt6kWtlE27MVePlpx//ytvzMxjDh++OHA+P9P2OQpHyASvYS64ZVXlBkpnXza+JiLQ+N2WPdrUjma532hGBZu1ukxwbEGmrMO+yvjdfdXWWEJhqxyMtv/PeVWZrAGJlWEgixntH5ztpdVoKSbuulII1hSUuorOQA/Ny4Xp5I8RZEJEKBEkQL9njYtQLEj2lii5VQOFr4LGdS/rf7wFZ25jVRJGCIzIXpBxXwUF53mAq+7P62NaRcaQg+iznc+Sf/+lH/vt//xe+fH6t3R0ghkKKhYIwpyhyDIOl60YMEEL1c50m+womRjJp0xRoQMc2mXVfSiDfr0F8xZZW+9jaaivPVx+HxgwtG0o/u0+yKujQxgj3QEObnGhBD40d9PMWhPjW1gbe75VKbK2Uc7N//a58QIUTancMYRVjLLlYWilP7ZziG1v5W7f3AIX78Xd/ff+zN40zvgJy4d1r/K3AwrcC/d8CALwHKLwHxP/W4/1nPO/fDSrEGKHbgmJFolunQI2ycx06B9QgqzMyz/MNmqwBtk5w2NBkdQSUjaB12V3XrW0odfIpnVgdCNVCWJZlXQzaFkjACh4oEHG5XITCXRFDBUFaStTqaFTQg/q7BkO63RugrtY5qZFR41OKlFa0PaLbINH3HZ3f0YfAdZLnZlwV2St2ZXwUSq2lMoA8c98NWNdzuZxrBkZEbdRQihF21em15CQ96kPQrhOZ65SI6cLr8ytfnt847HfsdiN953l4OPLDnye++/TEEh7oewF7+kEo4Dnrc3R0vaerreJcVcmW2l630m9l3Ih4lbEGUzb6VingHCtSr6isLGZa+6c9mjdWgjFmDQEKSr/eHEFjbc0ObPvoT2PtV5NN/Wt1lteM1NpBXbNVvz6nftnICI1Q3pFtrqzdR532+4DFrhna3HSFaP9urAQS1nf4+jwXO0uAmjLGOsahZ384iHbA9SoaCfvxhj0EVJqnvMP94cDQf1gBDe24AkhHCOfW+aRlUsMwrKwFdQZWsKxqOuRcFY5LJMYgTIXLlYeHI9999z1d1/HlyzNvby/sdj0fnh54fHhcRWKdtXXcdpLVv17XbjHjOHA4Hug6R0yJeZHWtcPgWZbI+fzGNF3X61GGlGRAI9fpynWexHm2jl3VitAM+bJcv3rHKUVCEQXoeZo4n05k4ylVo0JqYpvMnOGdDMH23n3nOB4PfPr+e05vX3h9/kJMmSVGhkG0B5ZZssiaffXeEkJGCNmpHt/gjGfoLd7uRbBzVY0Uh88OBu9Hus4SlivTPK02JqfCEhJLSBQj6vnWi32NMXM6nXl+fuP55cISCvvDo3R6SIXT5USYZ3a7Hd99993qyHvn6TrPx0+f2B92PL88r8ywlDIhJnwWEbS+doDQch8RvvOomCFGdQjM6kCqLVQ6/LechF9aeH/NsVjtEbc2pV07ZT/9wrtHuQ2ey/13vw7Ac05Sw8s9YLqpjOdcsGxr2ZYRlifVOqK6ZmsQXticWF3rTdn8gnWMZrParG0Mb0CCrsv68z1mRfusNKnRZuHa57qJIIsg21q3bJoSEWuhikorGKysDFXz35xzFRsWMMIY6V5Sn7SURWbt/lDr+yv/fB1jRSIYq+UVtXWesWYDFL4xLu5BF8UVpO6/BpUUqB1VpAWkaJcYiqz5WRhOOVVABxEVTiGQzBY85ioUaK2j63u6fsA5T0iJHCLLMhPDgilSHuKchZyJlVW2zJM805pdz6XgrIAP8lwT8tqk+9Y8CWPr9fmNtESePn7kw4dPDLud1PpXAEXE+AqkViNIQMH1+VlhduoEknEi4IEp0gI7pViFw28TXzoOtc25ggrqI65+WX0vqZbzqX859KIZZk0R8dkUCSnT9wOd7aVdd+eriKitYIdMemNMLSHIVVfiwvV65nx5IadMN/Q419f1vM5rBYuKgoY1GWR0njVsArV6TVJkG2uW1v60AamtibQkCoUUzCpaWSi1Qw7Vx7BQnDAfUyGWTAgT0zWwzIXT6cq//stn/vWff+b19YJ3HZ0fMcav4Ju6KuvVFbXhGl/otUsrSgWU1B/X96dBdMt4FbBMBC1TEAFSzcqvgIT92j6DlAm1x26BAbVHLXDrGptzf7z7JJB+5x5QbX++B6p+tX/1Ee6ZEvfMhzaIF/vByqoyCgLXcS6jp/Fnza/B3rfP7Ze29j5+a2D+X2m7D+x/KZj/LYH+r33nHkT4W57Xe+Pqb33+vxtU6DrPOErQqFlC59yajdSJqXWY1m5BNcCyLCszQQd6q3OQc8b2Iq7U1hbpZFeQYBxHuq5bSxLaIEQRaWMMwzAI3bepadLyCD2utk1qmQPatrKlvF0uF6mvM2ZlKgCVLi3XpcdpB5d2hej7ns7ZNYNwXzvV9/3KvmjpU7k6yrv9XhYRI9cSYiIQKCVLp40aoPkiUbe3lv0wyrk7UcydrmcgU6JkO7XG1VXxslwiJIuxAgjFGJiXCOcrxhRMKcxL5rN7WWvaHp8euUwSUDy9PVYwwXE4jAIw2CLIfO/powQGPqjB7TGNI2utx/se7zq878VBckJpFsdR6FgCxFfSaSNAtjmrt2UEsplNHV0/0QWkyL2txl8/t1pz/HWtaymb/gL1jPU/ULHI9yborxmWr/++RRh6uPeOcesUKNCgGZdMSm0mT+5D1dGddZTck2v7pHlesP7MrpbldEPPfJ2Yl4WYg7TEcg7fdewrO+h8fiPnzPF4rOKLA5TC5XLhfD4zTRPH43GlIasd+PjxYw26l5W1oPOhlMq+AZZFtFF0vkrv6gsAfT8ARrQ/SmG/3/Pf/vHPPD09Ukrhcj3T9XvGrl/nVCmbdoqKyi6LZwniSMsw6LHOkos40dMk1/f99z/w8PCw2TrvyEUEngD2uz2H/a6WfEAfO2y1D+0Ws2SWtKtOTpGwzCKyGqMIPLX1ovKiazs7msEsdawFy7jb8d33n1jm/ybzr2Q6J5m9GCNkS9dZjLOkKM78EqaKMCZx4EpGtAot2WZOl4W4VEE75ysIJG0mQ1iYJhG9TSGRqh7Lly+vnM9nciocDnt2BwEQY8rElEkFpuuFv/74M09Pn/iHcc/x+Mi8zCuwJONFwOglLCxhkXOPO/409Kt2j+jawDTP9APV3g5g5N10fYevJSXFaLAmQOrqfDbZa1P309+5C2jvEf7fsrVrQqndC+5Lktq5/UtgY+u8ykze7MwW7Ff9mKJCdeWre9T9YxLGi4LeLa1XMrmllgZWdlPD+vPOEouwIQraTtpLSVVRMLTe22q/vnZu75MSbcJB7+eeMny/1q7Po96bgg3OOfxdpm8FQYwhlbLaFWf1+yIyqcF1vfI6HhqGRY2AVqq1SVKeuILL0FJpY65MQyeAgvebBlQut+V3bWb1fpxsz0seaMkqxJcgRXLVNooxUnKSjkyCKlQqd8bkWge/ZqBzBTg0QKzPrutFx8DIeGi7W4nOiamZ5IVY/y2LBOwUUbIXRX7pOpEjwmQoEuSnGJmutWVsjPT9yIeP33F4eMT5Dun64ipDSwhbG1PjNsBR+55qzbwyjlKWMS4sBtYgfCvX2bqHuKrdspbKVqCsDSRL9RWdMyuw5axlGAeGQfQmbAXlpGwAOi+AQt+J8HZVuxOfMCtzpwoMlsCyTFznE9frGWPAeVPLQBqRyRSQ7g9VL8HUlqKa2KgPaYVRm4d165/oeNLuEdvfrLOrn6TBpbIYjUGy+fXZlwTLlAhLJobEPC+8nS68Pl+5nGeWOXM+zVAGrMnkZInF4FzL/GwDTZmDvvobLlDb/aZV/NfWdsTt/dxn9fUdtcnB1rbcALPtU2mDcrPFMxpTKNP4PuPb2tDWPrTBfGuD23Pd73dv326SZc1POcbtPnodGse05cQbcJtrNFhqGZWA1QJayxqSaycg2HQm/jMAgL9HsPxfbbtJAvzC9ltBmF/b74/4Jn+v5/0HWkrKBNEs3bIsN0IjGvCXUirld7oRbRyGAeAmMBAK/biCApKRkuBaQYM2C6KTohVB1IwECBNBWREqDNnWzbZCjvrfbdvH/X7PMAwrM+J+kothisxmQ0b1+7pfm4HVmnJrrSy4FRmHjQauiDiwUqVblFMFKXNOhCVV8CMiisyOrqtlJXUxla4RDud7fNdTgP3hgb7vyTlwnS6EZSLmjDVekP1aL5uyGHbregYvqsYxGLyXheUyLULvLkJdPF9nLtcrry8vHI47jsc9u93Ibi+La987hrFjtxdxomHoV8TZ+56uG9YFweBwLtD5nr6XOsHkUo13hFGRtYVZiXVMgrHlxkmQHtYGUSEuaM9vafMoAcXmoJW6oG21tfdOvjifbdlMDeKr/sOtQoJS6Cot+FeChHYz3GYCJcNVKsr8dQ/3+8xV+/m9A6rjsv27Omw5JiCxTJmQJJtsjcdKMxau88Q0X/C947vvv6tt+qAfB8iF+XrFuK08QOe2gfW8qmmgY1kByYcH6eDw9va2lhQMw3ADuJWcqmNcCMvEsgR5B4h2gEFap43jyOHwA523oufSd0Bh6D/InF5mnp+/sMxSEtB1nhQc1yLPIIRQ208JEKYZLVXbvg18BMQIIRJSYH844Ide1NCDZK12g+iydM4xxa81FVJJWDsKtTcmLAZvDUShEBtriXahsGXSbKWdaiW7OqLGWWnNVhzHhyM//OlPLNOV5+cv8ixzJJtAMJnrrCUQSVqJRmFx7KvwZk6J6/VEyYVh6Oi9pcTKxCoZN3SMgyemyPV65fXtxPl84Xy68PL6yvUyr+/9ep358aefGcYRazyu8zw8PPHdd99zulwoxTCFhQTsdnseHx9W0EfHDUA3ytqRw4LvO/bHAwf7QE6J0/m8jWuhYZAB76QTCdaSDbhKbd8yUfc6I+/XqdIEeL+WovnWPJfWdBosuhv70gY3ptF5+BoY3YJpncud77buQo3jknPGOr3YzVFbKbZ2Y9oNfRX+5TYQ/6qs0bQU6LZUwrIW9d9e7WbbjYVsiCayLAr83zrIurV10fcAyH2ZmtoKzRS332nLHloH3DXgfvsstdxtA20qnbn6F947YkxksugiGENXVefbd59rIGTWUjkLltq8Ud9I7fxQ34dcu13fC0V4atS1BsOqzm90/iu4gbRPNFQtmhhr6UF9zlRRYpOxRQRkpcujBNtt4NP+FMC0k/abVtquWiv2p3OWzglQqoKN18uFXBkC3ltSLMQkXU/82NNXfZeYgmi1FEOu1zpPszDGhh1PT0/CUhh3GN+B86RStpawGSKRriaHlL2mpQEha4mu+JoxVcDIyZoc44JzA9ZCSmEVU+yrH1WKtBhvWbitWLjOKGVbWgxj3+ONiFeHsGCyML+cM4ymw3sBZOb5ynUaKDVpkVMip0hKUUrTinTPKCkyzRfm64UYpgruJXK1W6nqL8i91UaBmkE24oeoZkQumyXZ5setrWoD2FzHhfcOY528xyLaGqYyH53rSTmLwK4xxBi4nK9cr5HrORNDZpoC5/OVl+cTL89nLueZGI3oLJiew3FgWVJlvUjLae87uR9txWgL2SRiCTgstqMybWr7RLPR71vgUf3mdo4rGJZzFj0l9bWU6VR/b0tcVmCgsSsag7wHUOj+ra+wBe/N/K8xTAtqtOuAnl/XQS291nO1QGO7lVzQjkptglWPo/FHu05oZxRpwSwiqpjNPha2+26ZOu393d/bL23vgSTv3Us7Nttn/Ev76HbPGP9btl+6n/tkwN/zPN8CWNr9Wp/+j1zH/ffuy3H0b/exx7e236+pECJTDusgaoUOdaCvoic5c7lc1jpqpT23i/h9wKWTVzc1Au1kbUEFnWh9kwVsKU9al92idgpyeO9r+7qR8/m8Ah3qgOjEa+mV27kLmLLqJqiBUSBBP2u1J0opawYOuDFQ2jVDP9NzqgGcmLhOdq37kuA7V/qgOIbanjOERcpLjJQSSBsY6dnurCVn7WohytcxLrIAKUXRd8QobXpMbRdTEJRSf2rKP6cI14DhTAwLfe/Z73ccDjvGnVD9hJK949OnD3z3/QfKg6kLbAICzs3rYi0MhVoXWmmZ0u1N4Vepo8uwBh7WiSK6jqN7FFa+mpC2OLXGkM0Bln1vJ+6GVxukndC2ULTbzQS+s1vyt9vx/bcZnve/q+j+emz9+S7QsLXoVHXzUmnKpUjtnLEG6zrpqh4Tc57JWUQTTU54vwmh5pwJKZBKZhilrEBBthjDWm+n7zeEwNvb20o1LqWs4lZvb29r6dIm/ihgkpxLrrOloKqjv9uJKvnDw5Fx3DEM4sTNFYAY+4G+89LarMlgGFPFzLwHI0GodZa56rd4363sJQFARoZB2l1er9eVbZGN1Pwfj0eh/1f7NE3TmuFSsOWrt1ptxzLPokthjDhW8lJr8NOIM72zPmr2SHpxG2J9H8enR2GKnF64xiveRjpnMLbAWu6Q8W5znkIMzNeZJYS1S4sI/QmQOHQ91ljeXk5c5pm304UvX1748vmZz88vvL68EpbAw8MjDw8PjOOOt7c3zl+eGccd33//A3/+85/ZHQ48Pz/z+ctnUhZQVdhuT2tpm4h1VjZWEbqz9555WeiHbmWsrf29KSIGWVXCQkp0BkypbfFMhmKrHt6W3REgsjqYJdfOD+04eW/efz0f74PLG9Cvsff2K02WNkBvAYDfkLng1q7c1IK/s/86/qsd3MB1J3yXOs/aAFPXTglY7jQQ9B6hAl3vZWRqQL9ekdpDtmO/44Dfgwr6bFvAsb3nDVTe2AzvOZTGiPhw65Ct60beQB4VAM40rSBzunn/1pga/AsdQcaQvEe93xUEgFUY8n6tKsasQWG7XtgKKGjAU+qDExBeZEVll7xeU6mBgtaKUxD9FcD4sr6jknLtCrTVh7cO5MYMMet59WUrSJ+S6Fkt81SZCbLmGrStnbQVdkMv+gPLgjEIwDAH5mlmuW7Jo3F/4PHpA8M44rsOU+d3romMUu/JNGvANjhAEy1r0HwX9GhZhIIHMm5EGLEN6EjpZqzp+4CtU4gwdYRx2XfC1E1hIcyLlJNkaSHuvHTYmiYtjzPEFIUBUkUvpa1kpJS4skGWMLOEhVSBg5QDYQlgLSLQGKt2lbIcSgWhzDqWdayKj1PnbzM3Nr+myWBbfdWiIaUsPGNEv8ZaRwgwL2G1P6fTmS/PX7heAtOlEEJmui5cLzOXy8w8RUKQshsKq8ZW3wtwr+9Fy2Vl8Jba8SgRQiJnXae0e5sj5tzYldsgqfXhb+xYY9/ubXS7jwJJxt6CkPdb+502ELsfP/fi7nptrf1rbV875u639+zie3/Xe9VYSuOKW0BJ/6dO7u2gtaTofWZe+9zba/57b+8BFr90rm8F579rM+v//N22X3s+fw9g4m/d2uf7rTX4l7bfDSqklJiCdGXw3nM4HNaJ0JYOKHBwuVyIMdYMeeZ0Oq3q7y1A0E6mhYXuLrBXHYX2pvVzDTL0QSjFSR+EtojRh6ITS7+jSuHn83n9PrCilfdgCYhBXNtSNSwI/dnSNJWeq+e/NyB6/BYF1xq9VQQzR8yihqkGVs5XsTbJerhagiE9ky05ZWIRcc2cs/Qltl6EhIxkNq01uKhZriRlBiGI2FJO2Cp2SIGUxRGQDL3sWwykYphDJrxcwWS67sxu3zMMvVD5XOF42HO+TMQMMRv2uxHnJcCVPtaZ3BVKB9VlqIYwrGwWeb5OUOVcKuWvYKLWh+vgdzeLpmR9ar2qWfH7iuarh/L1hCl6Jaa2p7txfLeFpVQvZzXJ67HeBxR+ySh+nej7jZO5CD1t+5q5pd9W58o2Y9BaK8/C1FR3KVjn8d3IMM48PDwyzxfm65nr9UxYZqwpxJKwXWU4ZKnXl3pZaWFmjGTwU4ok71fq6H6/X8d1G2Qr8KggnIhcyZhcloUU2nln8X5fqcd2nS8ydwQ0EvqoOHclJmyBebowXc+Sjd/thPEwL1xP57U7zP4orTFjSsQoQfTkF2JMnE9Xdrsd33//PeM4rgwF5xyFwn634/h44OHhQFgC1/OVME28zjPDODKMO0b/tcjSMA5ckYzKVoNcHakkrCNtb+ick7afRjKTlJqBtAVTnUdjHaUqgQ/jyA8//FDbZC2c5wshJKIVGq21VFX8jr739NWOzvPCtAQJCqyjRDidz3z5/EwBPn5nSBnO5ys/fXnm7e3Cz59f+PnnL3x+eeXydhGAphv5818e+f7775imicvlwvHhge//9AOfPn0SwHc6sz/s2B0GfO8opuC7jsfucWUpzMsshR3VEQspcpkuFCP/raUYLYAbYiSmJqNuRG3/BnyT+PcuuBNNFHPX4WANptD//BaocA8ebsBBm/HUFqDbOVtKqtqcmv3/eqrfnK/UDHRr71bHudx2fHhvE7Cgtp5Udfm6tUFW6+S25zC/4Hh95Rg393i/z809NUHgBr6Ur/5+3+3hPUde1tkiJT91fc/ptiWb7q/7ro59A/bos0hVQ6FkCb6+XjtUd8lQrKvz167aHcZuwrkioEkNBFm7P9zf53vBwxoM1TdQmu/I53JMU7srkETfhFx1Q7KRLLM1dH5jRWpypJTSKMRSgboi36c2Fi1FRBnnhTDPpBjWdSbXcdT7jm4cML4j1fa6trZrDnFmmi5Ms4C/ucDucODxw0fG/QHXDeC8BHWk2lKggL3Nmm7vUQOy7VltGWrxwRySpU9Z9KX0+zFW7QddSBvfTP0/7f61zWOz6jPJWpTIIbDMi5SalixZ415AAFn/5OVMy0w/jux2e5yTNrk5BHJJhDCzhIn5emVZphUYyDmzhLmKo9bESs5QS+islQyz7GvQID03FAYBfNoAuCmxQdYWdQlyEccvpESKtawnlloSN3G5XIU1kjM//fwTP/74E/OUIPWEkJinIB0cUsFaj6kdF0rOWBvx3uEcdJ2A15hcWXm2vhtNEtY2wlH0E1wtGSq5iISEuc32t++s/b2dOy1w1o4hLXtdfc4qyJ5SosSvwQldl9pr+JYNa+MCtSkta6C1ZS3YcW9H70s77je9vpbpoLavBRXa63FN0ux+Dt2vdcYoCHNrc/7odn+/9/fS/myv694utuvE7Xd+PzhQNPn4q/v9HQCM/2Jbu+7cg2W/tv1uUCEXCZBVJ0Cdf80ygdD3hR0gE20YhrVdomYljTFrBq81BvM8E5ewdonQY3ddxzAMtXb2NhhXx0KPpcZfz63nkqzXsrU5Smk9vnaMaMENfahrxrSifVpjqNnbNhDS+2jZE9JSqIoENcZHj6vlDjnn9ZloJnh1PopfQRspe5BuCs515CzlGNfLLCXRJHIWFDlFEYcTCraBXDbENYGo+Na2TsVjbSIGaf2UcxH6bEPjzxXxzknqdDEGipW6uCRiUDEE5jnh3YR1SMZ4SpTiSNEwT4nvvvvI49MjXQeZSELU69XhzLngvRjDEIO8/zLWZ2xrEC1gCxRMEkqr9I6u2XYrmXgRDlLF5I0+ZRQJ0BjDNkKIZTOjSlEVAy1/vAcOvrWtPdzfCTZ+7bsKhvyW7T5beX+cW1S6PhvvpOxhzV6IxoIIJh4oGUpOXCqzwBjY7QaZ50ZsQaiU7n4ccDXwS3nrieysleyYMWvfbl2AVUBVy6istRyPxxvndp5nckx4Z0Toqus38T1gGMYquBWZpou0RiyZnAZyiszzhLWWoe/JRYQlrRGRNVszZykLjTKnxDQtlGKwpgObmaaFl5fXtVTDuQ3EHAYp5bnOM75zzNPEcxYnO8e8Uu3naYaysWnabbcbmedICLMwhlIixyC6Cp04/Sr4Bgi4YBuKNKDioJJhFeevUBjGgd0omg4Ww/PQcT2/ssxXoW8byZr6Tjo3pCi29zpdyLkw9gMGS5gWfvzxM5fLmXG35/X1xPzjF57fzvz85ZnXtytfnk+8vV04X+Z6v4nOf+bD0yd++OFP/Pkv/4AxhsPDgd1+x7LMvLy8MM0XHp8OfP/9R8a9lKrYIs6x2tQuiLZKTEKTXULV9IgBu4ioZs7Q1fZu1nl65/Dq2NFk1I1ZQRpTRepuAmRjfmVatg7U1w7LvSN571SumSrTdkEoazAk+zZz9xvXoGBFe957QEGcya18AXkSX9kC+X61vw0j733n7ja7rt8tNSo2bE495d5Ofl33+1syN+/ZtXuKZuv0tMfcnkOkN+KfhBBIkdoKUC5G1+xSyhoMq0PePutSVAeplovUObRRgpv3be3aitXWQEXWHM1SbnZ7ZSladdQ1yBPHtqzPzGw/m64ZwpZon3UjzlefYUqZSMF0vjKbRNxRym2qrk6tp0853Y0liEnYGjQg1VZy+HU5S8nSV9C46sMkKbUaup6SAtP5zHy5kmOklK0daD8MdLsRP47CUBD0vyYCLNYoLb0tG/k6mCzrfaeaCU/NHNTxdZsESHnrvGWauasJMgFd55txlqpvZ63FW8cM1QddyGnBe8dAxjppt1lAQIMo/3ISTa6YAjkmrC0s88w8XZmmK2FZcK6CyvXYAt7XMWK3IE/+267vsUmh0FqTW5tXQb6yAUHGiChiXBaWJRJiXMdJCKJv8/PnVy7nKxhLwfDyPPP6vBBDwRTpKhOjIWdb/RiPdY7eKJOssARZn31va0vhss05K+9atZuWZWaZ51oCI+dMueof1Xtbk3Dpl8FUtU/W2jWYVqCGOkZ8J3onIvq5sVbaGKEFNe//9h4T4j6+aL/b7teWXbQJ0Pds9/19meZvrdh1ew/t9cqcsDUG0Oz0zVHffYYt0/fmuTbn/60+6f09fev7xmyg+v36+q1r+aXr+KWtVDv77t++AVb8PwFQ0O09oOu3bH+opaSpAbAGWqqHMAzD+rkG/eM4rM6hdlRQdoEu4gpQlCKZydwM9vvaJL251aCnrZ2U7qughpYEjKOIFSobQSdZCIHz+byKKCrrQpF6vRf9/H6xukdANUAC2O12N50c2utV8ECfgQq9XC4XjDFVMd5uqrG2ihOWwvV6rUyQLVMjKHvkcrmyLErvLixLYFnmtZ8yCM0vpYizhpwMha0WNicRfCxIgG2pfdstIiKEpYr/CsW4SCbTWCdaDFFKKkrKpDkACedNFVqzxPDM6TTz5fOJP//lxJ/+/CeOxx7n4loD1vcju92O/X4bwLZS/WSR7PFOVYJlYRJmSUHKPLaMy9ZdwlAqal+MrX6fZnOEMm3MXWbfbOZkExpruy+sfxUDbDZDvW0t9fAebTV80/6Ydsz8dtrRr22t82qtXR01g6VUsMW6TgTuCpSYWJYrrvMMfc84djw+HhnHket1ZgkX5mWWjgrDjsELnXieJgpbGVGMkRQiKW49mK21hBDWTivAWsKg80wDoWHw7IaB3W5XF1ltBVbIKVByJidhI5ETnXc4y5rpHoaefjhCKTxPE6/nM/uhZ7/f0x96CpkYF5YlENOE8wPUjMr1euXz5y9M08R+f+B8vlBKrkDpjpQ6rLMsKfL88iJOoTHsxx0Px0eGfiAVud6Q8lfvxDlHLmEFC1N1vJd5YbBdrV/NmJww2WBSImFwVROEGlCAABApSTDhvBcROAzHh0cshofjgdfnzzw//8x8PbMsV06XK9NsIEcMmWWauU5nnPOUDPMUOL2+8uOPPwuQsjvy+nrmrz995nS5Mi+Zt9PM6RK4zpmQLIWBQuBynfnxx594fHzCdR3H45GUEq+vr5wvJ5Zlpus9j49H9ocR64C0OWMqANz1HcVASBE/e9w8r8FcRsQtTRRKsPOezmlpVy3XUpV4ddRck+G0TQ2uZm3KVj/bzJ4VUJRI5BY4+NYc1bXqq7UMbtYO3WxzPUDtyX4/j7nZvwWYVhC6OtYxBbRrzv0l6rWoCGOMqYrV3mfHbrNDN2B3ztIasLLDaPazXz3DNmMnAez9ce/3a+9JP1dH+z47eJ9x1P3b4+v7CiFWer5kzNt92zJEBRFWTT0URKFS0gveVM2mrapEHkSjlyDrtFsBDGtFlFFLbEopUvpQRChtvW69/yIlj4Ld3GbopQm3qWL/W7lmTkkAt6oJEcLCkgvFSbeFrjdbWR+S9c11nTU1iPXOY51HO1gose9+LCpN3FnRVyhF/IVU2YZpEqYjZMa+I6TE9XQWVmQdB33fY6ylGwYBU53oougUkGz7xgq19uuMra5xKeUVFCpNWQiA81LuIeNA25SL9pKuUc45zKoFImNGxbtTSlivIqYZU0UdjXOUbOs7iKQYCGEmJfEb+mGgq0Eq1jCHhVgi5Ly2n0wp0nWeGBam6yS+Xkp0XsqTUqGCBKJjIm2dhfGpVTJb5w5db0ptefq+P6GsADFvjfAfhpQK07wwzwFnPTkZlph4fTvz+ecvzHMSkUTbEReLNTsoiZRFL6TvLN6VCjCI0LboHEGMwsawGIZ+rMxbKW+1Tn3nUkG7DmszxiascRij3VXSSuZamUSNboBr3uFNHFEEjPAq0mvl4eWcV9tfjJH1JW5aDCVl3tNiua/f/yVb1oIdLXjb+oatnlp7/BaoeA9Uhs1Otfu132vt5WafLNhcxXUFxhR7rmNGxgatXeJuHWjs62/ZfmnNbJ9Hu723jt3f//13/3igb26N3Ttbe95fOk+7vv29/Pn/zO3XgPxf2v5Q+YOvJ23LAZxzq9DhVnrAOjl0oiugoO0b21ZQa8bfSU/ktjRCg5NVJKfcUnr0ppUVoMwGBRQ0SG9FG/XnKnjVCDjGBn2+DQTrouJuRR8VjAgh3LAlFCnU7ytjor2HtsRDt5u6rwymk0VM2Q9bVkCyy6WwijLJ95UpUdkWnYrfVADGeayzuCSq8TlnClIDKMasR+rZbM3kCu1aFltP51Ssx63P0FXRJkqq9EcRjosBJhLzdOHt7crzlzdeXs78/PMrj48d405YF13nGYaRp6cnPn78yOGwr2PFkzOEUChEkutwplvfR5s9spaVXqfPXI1DYRMZu9/em/SbsahZxawe1Ybmbs6fFiFuQEI98leAwvb+3kGa68/tb7/NABk24OlbWwsq5Cx02HqyFVQx1tD1g9R8IxmoebpgTKbr5PqWZWFp2kFatl7eJFWFF3VzVcheBf4aVk/LWBqGgcdHaf2ozptmo/Z9VwU+hxV8i1GFt7rKYPB17qleh8y/cRSWlDWGaRY2QE6RZZESphBZwc6+63Bu4Lqk2q3iWuenZjGlVCPX+n9xKiKFzDAKoBpr2YDYgMBM7V9t+P+R96dNkiQ5liD4wIeI6GFm7uGRkXX19MzSftj//3uWaGl6u7OqIsLdDj3k4AP7AQwWVjE1j/Ds6pluWkmy9DA1UTmZwcDDwwPmFN+9k74f0AcRXQ1RSseWZZFsXgli1R1klixqzrkIxQn4J2Ob65g0VkAHBiPGDDBhtz9g6Hr0XY9+2OH15Xf827//DV+fX5HjgqeHAw77HVzHMMsCzsA0S8eHr78/4+31DN916IYZAMG5Ho+PA5g8jo8Jh4cJr29XEWiEReeBnz71eHw8wHUdpmlC13fwnS3ZwATfefRDBz94RA6YpitSSMghwVlXx4Y4fQRfAOIQY+kEMa8gFa2lZjFFGNbOLVTprG0bsMSAZan5bh3O6nRv5mYFFFAAhY3T+EfAAoBV96E4tTnjnW24R4/9aC63jqFm6tqMlI5dPa6A07dOjdi91e5oRyN9lnosfXYpA0ipsb0AOAO2iBH+AbNKHWZmguoVqI3U9Xbd55YVode9pRjrcbeBQ7vG26KfoP7IHFeBNc7r/eWcm3bDkm1XDQU5vQqXaWCiz3QDYGQG2/U9UQMC1vvYgAMZKGK09+uu9T2032lLT3KSsZ9iQFwCQpC6fo4CMAjIFGGiRYoiIqkdDnIuCROsAtISdHmQ8ZA1T9ZCR6XUrrw79S+MMYiBS/mVBLkJGfO8IE4zQBbeW2mxOAt7S4dizglkLY7HI/aHA6TLBABvagZZ/ay61hBAJJpAOl7XMVuubQO4CYAh4o4hBFwvF1yvWpIL6S5TkkrUPGvOuZT0ydjvnK3+pncOxEAK8syXIsadaylRoaDHCBBgjegoODbS1jAFMEeM41Qo/l5AhSJSDjAGiI5NZBEJzcAKFJTSBiYujE8Zs1nba1sS0IjVr7n1KtYkoACLNVlGRdwzMeYpIIQrcgbGOeL0dsX5fBWgBxbOdiAycHaHQEspb7DoOkk4xphrmaF0GIFoYWUW8UdKMMZjFfB2MGRF7JTEXhA5ODeUOeAlviitQ9tEXxu0bwM+DaKJCIipzns2a+Cttp2ziFPGGBFV8LTJzt8rg9gCCPr51vdr7dlWk649xvZ+WiD1Bki4WXtumRQrU+1W06FNSorNbHxEI6BVa3PVD64lD1py2dzX3xswfwQif2+7ByT8CKjxZ47/fdbid773v/C2BcQA3IzBP9p+GFRwzqK3fR0ELS1MywpUqFAvpl3kWxFEADdBdRXr6/obIKJ1nra/+87Bs/awX7ULdrtdLX1QAETPr0EfNRlhXYy0jqpdzGuvYkIRVJT2QApUaFkCM9e2kC1bo0U01fnQc2ppx8PDwzv2gtLCU0pw0Vbmg3bX0OctgZUH4Ov9SObAlc9lAUpJ6vXWvuyiSE1kYSiBSncFrU+nEqxgWYTGWJ6ldRawBlaoCsVpybDOSS90ElFIQw6stc3Iwo6ghGWWNpXn8xW7HaHruXSEsBiGDp8//4S//OWCf/lP/4Snp0d47wAwUo7gIM+ys21rHB3wRVQoaymFzpKSyeVb+lf5Y8kGNc47r0GKbKVlpfiZdfwwSoOJhp65Hr8JQOre5b94uwjcbrxiFwUP2QY424BG0XWNd4rlv3tscYhTZmEnmHXMAFpfLd8OwaHzwuJZ5g5AxDTNCEsAl2d02B3gnIf3HYhz6T5AME4W65BmpJgKEGfRdxbed6V0xyKWGlvnhJKqta/GGAx9D0MEQ9KBQAE5ZTDogjgMfZ2Ha5kK11ay3nt0pZuMtGI9IWfGbo8y3zt0XtgHxnZ4uzzjt99+Ew2A47GWeXnviphYrPZtnickTnj8/FkYRsNOMlUhYpoXjNOMvutB1qDP70GFw+GAkRxiEkroNI1YlhnDfg+jjpZR0EbeTOaMmCMMDAyx1EZnvhl7mTOQgBQzUpYaauM89sdH+L4HWYvfvj5jnDLmaQaRR9fv4W2PjBHTJA7geLni669fRd18L917hsMBDzJaAOOQ2OJymfHrb894e7vCWo/DocPPPx1xPO6Rs3QKikFou7tuB+cF5JFYPSMsEWFaQBmimA8qPeQDUs4ga9AN0h542O2AEhQAgLO+zouYRN+DGufROilzqU5fCZDy1mNgna8ymW/nndoHaub3LaDA9TPZr3WUtk5TwRWaoLkNjFdAOd0BFVrzJWshrZ+zlo/lOk8AobZWzZkSiLTnNkRAWTN0vVoFihvnuDDCWrBDwqZ6RfW+NGKsQGn5PymzMuU478spgFvV822AcK804/3zXb/jnCuAyNpOOoW1jLIFTQBRRNDn0j4DmXslY8PSmlC+V4CvwmjLuezT0pwbZ1yfRuvHyB+zBH52zR7r/QDSRk+/sz7XIqTGJZCMEbnMmxgCoAGCWcskDDMMyudFmDYjIQUBKq0TBX69N5CtQYTYXQeKko2vz74wg5Z5FiCrgFkpJSzTjCVFuH4H7wiX8YoUInrvEakwPJcI6w363QH7wxHkOkRmeKIq7p8zgFzGsHkvQirvU/8tSQY0rJ0ozBLmofqE1/FaW4ULmzLWZJncX9FpQWmBWQR7bTSIBERekIwFshw/RekkEdMCpmKHvINxFokzwjKjI9G/8v0ga1YpS1UfhxKwLCOWMCKERVpPyqoNzhHsUNhBVGbfysYQloL8qE9D5HT2rTORGLVsrgh0a6mpCCKKODAZi0wOIWW8vF0xXhdMU8R4Fa0hIldEdpN0DcqMFKSdZLYEa7OULBqq80mENGU9c76T22AF3Ays0bXdgpPYL4KFMYCzFsYCBGE6yfvGjQ2ROXJbVq2+gSY1jDFYMMMYZaS8D0pb/1/9d2lLu5ZZ676t/QBuGQV6rBZ02CZTtwCqHreWTW+AihZUbW2hfq7lS3otWzb3+++grAmArIzK1jJgWGFJGSolQanYqoIrfqfUntXwbT7d+rQ3f/0geK3PQH9v/rv+ru/u3THb43x8vXcuZnsV5fi36/+6+weBt7oMdO+Yf3ROfB/coA/2+TPf+ejPRO/G2f8wpgIgNOVhGGr5wDzPNRjXNiYicshAljZpADB0PYy1GK9XXK7XepGuIL2xCAru90d4LwqvRNp/V0VqphvUxDlb9RdyzugX0Tpw3ogI0HyFm9eWUjFETPMEraHUYCSmpfQAFhqjscBSRCfVuBhj0PUdmKWON8QFS5wrvVuyrU94fHwUlPk6ikELAakAE9nctm6qCsKlVKMahSYzQUSyUMWI3W5XgrF4Q5XVdzJNEy6XC8RwrxkfMahUAYt5nhDCAkGNy/Q0hH6/Q+cMUBDaZZlhDIPtaqBSFlGXTCVTmzNQRPKstaAkk86QkTZQWao9iQje93DWgSnjfJ1xOkcgS4b5cBjgnMXf/utX/NM/n2CMQ1/KIVLKiEn6NhtD6Esbypq5qUPZYBqlBj8lyd4YDcZyYRfc0LYSUhGoXJFiW7pQOBjjpF0lpZIfWNFLApC0/pZx02aTCIAhZKTiiAPq4N9uG3EcFJtSFtrW+MuYuZ3YzLeLgx5fqLIMYF2wQPmm9SYjCiPBCJ1QpmuSNlE5w1oH4z364YhxWnA6PWOaRpic8Gn/JOrNvpSjgDAuExIb7A4PIDCW8YrT2wnzPMEZgvcdjo9HOC+lUCHM6DoH5w4lEzRhGmeAGLvdHrvewzuHaZoxTYu0uTQWh8MDcs6FeeQreBgLHdlaC2uUvcNwzqPrBxjr0Q8jht0IZgJZh67foR/2whQIAefzFd+ev+Lt9FKCqISHh094fBThwPP5DV3X4fHxAUuYME5XnM9nzPOMn758wZcvX+Ccw9vbGdP4thpia8A5vLOl1jnsjz1gHMZ5QswB43TCEHoMPMBSB5JIuzhAJdiCskxKq1GIRorSfqUkSUoEbAFSwzQjMpDIYffwE375p/+Mry8X/Pb1/42QRnT7Rwx9h9OccL0GhDjjehkRwfjrL3/B//a//Qs+f/6ElLXGVhT05znAEoDssSuK3sfHB+yGAUvpRLPf7/EP//ALvvz8BSlF/Pab8KG7rkPnBuSUsMwLkCM6L/MuhFlAoBTR9T2GuEeMYmedMdjvD9Xh6oa+2E1xkF1hMklHmcJuS+IIGWvR2bU0xxAhV1sqmTMQwIHXAKYN/sBgkiy1dNHQuQ2sbRWr2wENtBHLHKXiUjW0c4nBDZgsWHvXU3v8dQspgMmVGuss6uckVHYmCf5SjrU+WkBicZxXcNs0wQaXAAiYYymfs6XVHZXslpOfvEgHgQxUwKNqCRVwV1lwpmT21a61DAOAYZwFJyBFlgXXSP08GSPaDsZIeZ2C8sbAeS9lB4VCDkMloyqinQqoawIXhmC9MAqXy1jZCl0/SClnEQY1WAMTgmTyM2cRNo0JlgpoDQ1igAzt6GBgjJQIZHAFsQ0XAdWYpR2fltHJwyilB/oeJUCMIYET1XVF1o0iHNcVdh4Roq4zAExmYSeEgGUeMc0j0ryAs7QA1HFo2cKMC3IMQIogE0EugKytZY/Odeh3+xvqdUoJ4FRKFKW2PSRGJgPrJUOdY0AMwoiYxwnLNApNvKz9vvMgI8y3vvdIhrCME5ZpxjzOmJeAwfVwvofpdiLO6L344SIUJYkNSGDnmxbQORNyFqp+iqLvIVlVmVsxxKLVJczRFAKcIWnVOAcgk4zB0m0gIyHmhPmsnYi0beYkfhx5OOqQ04LL6YJYBIxdYS9cxwvmMEuc7KUdJqwT4K4AhWOIsGaH3XEPwxlxmWDchDQF5DRjni4Iy4i4XGE7hxSkpafvS1cgWhNEpujDAIQYFcii4hvoT7FFpB1upD2zs6K/QEQgR1jGhNPlimUKUmbnOsRMmJNHSB7jFDGOhBg8xjGj7y1SYoADvO3KGBE9BWknP2GaOgGnCpig4I/04BGhS/ET5f1Y57AspcVn18E5uX4rl4+cE+YlVAaRJhLXYHnViRCBeOmSIbZJRIqds1gWQswSIIvNoNris7Z4ZxbfToELMNhw41Pb+m8LBmzLctqSqhbkuJcoRbFFbWv59v70GG3Qp99ZgVKxvbEA78Y4gAWcAUoyjFaRXoCRdL2zDDIBMUcQExi6JgFkUimtBCwsAI+Ug7TKNQQu4NENW2Szfqkl1bjw+wm2DfvBUJOeu922IEP9XBCjD89xe4TN8ZrvUbNL3ZOb/y473Fmy11l4p5zxj66oPe/3r/j9Z98720d/+wigb0Gz720/DCo8Pj5i79bsf875plWaZt6tLSr90ODfrZmjBi1sL14n27LM9UaWZS60rDLJaQ2qYgxIKcBaUzPyYixSzeIrSudLplJRawlwJSBRmpm2umt1EIZhwDzPNx0tvPeoNbUoGRyztrl8fX0V0IKoZjlVYLJFflr0Z4t46fNSOrR1tmZZlNK0orJrdrbVtpC2RPIOhFUhNMbWCEsJg4Pzmg4QQCZHBpEEcc6hPr9pGqtjbKwFsUE2hQavqfyajRJU2SSqBjkm6dQtY0EAnWVipDRjHIOg0Z7QDztczjPmOSFG+fvlesG8jOi7DqlPksk2A2LMSGmCIQffAY8PhxowMAud1FgHQGrvFd2X9adQxo22HSoIflmQhY4nGaTVKVaaXDMxeB3D72lc4jCyeqQoNWq4jxjrR1tGQpsVbTe9pszFzSUCSMUM1+weQylsJVNBIraIXE9Y2zcyJOBVkdVlmTDPV1yvF4zXCTs3YPAdfKm3lesWmuLlfBHncr5iGWeQkcW9ggknAQ+lFZeUNFzOZ5mnnQSlvXM3nSo0QNwu1ioaa63FMgslfi2jGiqr5+vXr838dkUYi/HyeqrzJsaI8+UsYo6G0PcdjscDPn/+jMfHR4zjFcsyldaYUvag7S+necbLywuICH0v3SFQxrntxB668N6MPz39hBwTlrgAc9GI4ASgZB05wXBRy2Yuiu0y4JjaRXctN9Psdc6sw1h0akiCtpAyQsro+j0eHj9j2D9gHi94fjnj6fGA/eEJT0+fQYYRpivCOGI/DBj2OyQWCjVInAvnxJHtO8Jffn7EL3/5BECCpBiFFr3f7/H09FCEWR1CWGCMxTDsZA7DFHqp5KSclTa0CvbO81KCqgQbVChXyl4UWIxZskkZGZxRg8eUMpxd56Y+rxJ3wmohsk5j8YiwIoMo2f8VWFZgTzP27Xy8Nz/fbXWSNwAl0a34ZgEetuNd91Wb394TSENTATK3mXCdo+UoxVG+pdeqk5z1GWB9di1robV1RChrQVsvrNetQO4tfbJ1nuv50Dgxjb1bWRcrGK9+RuuI6zrbHr/NzPV9X49hrQV80UUo9q7On2LLY2EfkjUSdKeElLiWAkrG0su9l/bMBkDmVdxQQPhU/AQFc8TJbe18Zm1DWe45lUiG9J2sgYSyJgW4oioyW1vGBaFr55RApRSAAGEhlPp/A8nE5zhLZxTjYL2wLJ11kD1kDJJdQfGUAkJKWKJ0Heisg+0slhixLFHa4oZVlBo5SoLBOPhOGJWUGXkOCMuCUJiYRCTig660jyQgscrxyXjdTqvWv8s5w5BDpljnK+cMJl1vDVjvOa/sl1pXblztKKEAmWhkzQhhBpBL8GdLmaewq6bpiuv5BIuMru9hXduimatYp4oLo45HCCBMFgzpDsIkoH7Oi4g25gBwQM4QwDwBnkUThszamEN+RC9L742rn7EG2mpXFHTWsbeECFZhxZQxzRHXcUZMGTFPCJExzxHTNWAJjJgIKRt4NyBFRkyAJSo+99p9rS21JIo3PowC/hVwLYyJ1q/tOgFDxa+eb2xBLdFoflp7J+whs9o0u/rXMcamTfVqd4wxDTOpyXo3x97a9nZd0a3107bxTVvS3cYAH2WG29KK9vjtdVSB2c0z0ThBYyeNHRQEaUUtBUARbY4KnxIqwC0sLH1WCVImRdVGqF3V963X2T7Hm+sXc/LuWW7X0u3nujbc23jzvfoucA8u+HPbdk/9fT1F67B/ByBhFd39sfP90efyt/tXydV23rkcfHytFQy6M9b/zPZ3lD94EKXqtB0OB3RdV8UGFTRQw+JKX/G2MwIz18+2FCWZ0OsCCoiR0qB8fxiqMKSAAWOpc86QTghtXd0tDVL1FbQ2u3VKtPODljEAqEG8OpTaRzkLzFq/56xDWCQjp0KQ3nschl19HsrgUKOyvc61RjvdLJargRVhOQ2S9FkDK4Kk+7flE9KSMcD7ID3gjTopguACXGqVOzFAS3EKaj0uwTkx7nLtK4XNkIEt6HzOCWja96jhs6aDodJPOaUCAKx9eSlnGGcB8iCri5wIAf3br7/j8HBEyozEAdfrBTHOOBz2mLoFDw8Msj0sCZU2gYHCRAERuk7qVhnS0YI5IcWlggliK28NVkV5WUteNDvZ1LnpuGrukxXJrgscirHRRUIXNZ2o63FvNrpFSNsFR8dx3fXepCfNlOm5tvQ4s35mtI43N/2sUUAW6cvsvcdut0NMB8zLiPPlhGs6i8Cp78UZgjjYasBfX98K+JTwsNvjeBhgizDV6SKB/X6/x2G3h5YO6RxR1kEuNFSdGzqP6juozsU6lk7nN4zjtR6n8xLYp5Tw8vKCcRwrSNJ1HS6XC759+4Z5nqtA5Pl8hjEizno8HvH582c8PDxAy7uslVaYVJyovu/x8PCAsehDTNMkrJrYlk0VG8Dvkd4lzEgJIM5SPpIzos7d0kKLbCpZvgxDKqCEjX1bnQt9z0SbOjiSLHzmhJQD+r7D58+f8PnzJ7zwajv++svPeHo6wFqAc0K4XhGXIBmJQnnWLhiSBffAUbthSDeL0/mCaRIRr67zeHiUrh7X66UwqVAFciUAYDjrMPQ7WBJRNN3Hdz2c77AfdjdlddrJhZkFTLgBWOryX8skWqct5wgYrXPXuXo7EW+ct+LMyPNc5+a2tvWPtvZ9SJzWAGfafrDJ4Jg7HUN0PKmjea9EQI+pa2zreLdzqHWsdS18b2NWUKV1eLVc0FoJnNrAXy5ny6par1EdZZ3fWwdb57oGjLfrypolbK/Ve1/X6Pr8NuBFDVog9PjqgJO+4tV/UfDYGNEB0b+LWKAw8ayxBVwQYIEhrSNBBGHEJaQkmUFilmCOSvcByiBaNSU4MYy3Zf3hSh1WcDi1401F0whFJb9kfTNX+8MxCzCZEyy0hbCBYYMURUCRgoOBg+sdOuvQWV9XJtVMEMFTqgyleVqQS/mH76TsbWbGMk8CKkQJKC0EmLJkpHWt6+CMRViEgXS9XGXtwdp1SAMf1nUzi2usgfNtMLaWgDKv4zfGILoODDDpmBLAXDoFhVoG2wq1GmfhXAfnfBGspCLkKN0pcs7ouh4CzBmkmDBPci+GE0JOVXC82v2iu+Wcq04+kbDktPsMCsMnx4R5HrEsI8ARuZRyRRami0mEnB3IbcRcG19hG+DWeVxaMGtVZ07tGkrgDISQkSIjJSAujGlJuExXTHOAVI4Y5Cz6DCCGtQbjeBF/rlvLAXKSsdvqf6h9WTP6QBtiybxz9T3rjwbFrUB6+6PHbee7+BKmzndTmGZ6v6sWnLk5TmsL2+d6D1TYBvCrrby1O+3n7THb8+k1tu9Tj799htvjbY+pW3v+9jm1GnctWFvXhRoflxKF4kZWMc/y3rZgTmu/23WmHZs359lc/xaA+CiAldPf/1t7vnvH/tGtXevb6/uj62d8cO1/Mij/+67zB78jX/wPvxbg7wAVmLnSHNVYti9Tafwxiroy51s0OcZYhRxbgEGzCAJGpOoQiRO5fi/nvqJuAgJI+cE0TfCe62Rpr0ePpQFFzrmIva0LjHZ4uF6v1aFtUT4VeKwT3YmInGo3zONU6NHn6hhJT+KlPjvVm2gnoG4apOg5FaTZopX6rLVWnIiq6KU6zwo6yPNSilgoz1pR29Wxc0oXz5ItCYu0tmMujlPjwEoWVgXSpL7MWifnUcqsTkRrCy2PIYrqWRR1y/XllGGNQd93GPpBrisnzMuEcYr427/+BiaD17cLjDOIcUFKEYf9iIfDDmFhpOiw3+2kph9UMsSXOg6k84SUQWgQSoXmKJNfFkdrSg1fBQduDRzjdvLqGNNabW6Cmbpo5hY9BVYAofl3I2xGQMmuvF+AvmfMQFSzS/WaS4aqLoDaP51KHXZpBQWm+ixMyeoYQ4icQFZqQvu+x+FwwG63w9WdEMrYdt7DWoeUM6ZlxvV6wRxkzO/3e/z05Qv2Q4fxcsZlvCCnNbuv7AAAVbtAwcLLOFXgT8b3mrXU8ipm0VpQAG2epNWXjtVlmfD8LCURXefx9PQowFqZmwBjnkecz2ekFKste3x8BBHw9PSEh4cHEBG+ffuGl5dndJ2vIOrr2zOOxyO+fPmCnx8ebhbUXGhuCmgYY3Cg90b85eUFk3H1OeQsbTpDWBCLDTA+waQMdu+zITeOFQHE6mCJyFa76ANC2bdWAh5rCYfjDl++fEYKE4gyhqHD/rBD33cAJVhyOA4DwjxjWSbEJGCHNSTCi6VjC7OUXjADxgoYBSOK5X3fFWc7VeaVALJr4Kg2jchgDhPmecIwDDg+PIlWhbUVkAzLIgFeyewzILXhZu0trgKMAIQZYc2N9oLaB0tOAkBz6/Bs/5vbuUdr1rSdg3/GeVltCiqACKDeO9cgXoOk90CU2mNdj26P2ziQZq3zbW2Jzo/3wfqaZboNzNe/qX7NDUBw51rU/qznk/tqab/t82t9iHuOp+4r1yU2+94x7n0GKBDettpb65WtMfXagAL3UussAwQL4zrxMWIE51QZWnLZwgQTYKhkxssjl/K3LFk/kiJkIg0mlRHC5b2r/S3PswDgDC0eX9cO/Z8hIFsGyKKWASQu6zmQY5mXBmAWXYiYMnzKoJSQrbIZAUCEA+X6V4CcOWMJQseeQ8JuGLDrB3hrEcOEGBPCMotuUwrIORZhZ2nn6zsRGgzTgrfnF3z7/RuWcUI/DAU07HHYS2ehqmlF+qbaoKytEV8TNDIOCQwpk+Qk5Z85Z+QUpVVvlpa00+QaNk4Zv9YUxqYwoHKOCC6U7L8kV3JmxCBMKAmApRuWsx4ECyllUoazHLfvBxHMNlRtvLVemJPGFmYLg1Mu3ZAuGK8n9J0VX8UwjGEACUxa0tiOl7U9o4qytqBkO5+k640G6gGx6BXkTJjGGW+nEeMYEZaMGAnLkhADY1kSUmQ405XgsuhlxIxliSCClF5l6fBQMDGo1ovaGaLVNum8aYEAsdnrPFc9sa2vrFubVGsZSTJvm8SiIPC3dgv0Dkj+COhs7VL7d723LfjQHm9rl9rjtPapPc92v9bvb//WBvHtNd4A70BljrcJTf1OZQmpj08ZuZTwCejWnA8Asow3AfuKn9z4q9uYRj//o+0esLD9eznquzzcdp97z+nPwgq35+Z3n98DLrbX/7/EdmtW7+9yZ0z+me2HQYXMojCs9KaWSqMDVAepCLWt/YEB3DgV2wGoyGSrJ+CcBM+1/AGoHR5U5E0D+xjFeOmipAigMhQA1OtW9FMzj/v9virLS7AiIIIGL/pwNXPbDWtnBTUyigI650RxnkVZXq+pndAtjUsntHa3qIJRalA5V6V8Lc9Qinf73S1KLfus3SlUaIiDlEZI5lXZByW7kQVIgLk1akLjXLP3os4sC1mdaFymIa0iYynzDTjivKmBROZQpq040zGJkcpMWCLj7TTB/Pszzpe5oKsR0zSi6xy+fDri09MDfvp8wU8//YSf//IzDocDjGHkLMGLPk9dzNRZM0acFWVq5GyQrYO1ssgKRdSitvuqP3KDNyg1yuTbBBr6xRW1pHoN7e/bmX0P5fxoYr9faHSxViCHqwCTCO/cBj5EgIVBInE4wQRiqkKezjnkBEQjmUhl7pA1OL+eMPQ7PDw+4nA8YokR4zwBIByOBzwcDzjuB3hjsCwTQoow1mK3kwCRmXG5XOq89k1Zz7IsdczoM1KgTP9tM5oKMhARDvtDbck6jQtOpzc45/DLL7/g8+fPYOaSzZRMpM7nvu+KLgsQgoybp6enymhQELLrPJZlwdvbG/72r/+tgiGHh4d6bdoate/7AhSWzjD8XqhRHe/WMWLm4qAJMyCnBOOUes51yLRCs/o+2+fFRUxJAzEggUi1VqTHd9c5fPr8iOv5BSkJGCRdLyYAGZ13+PTwCN918J0TZy1HGKP0VHlv4zji7e2EaZpRM3lJ5z0VW+0qoCTzUEuL1C5mhGUEICV1Dw+P6Hf7Cl5Pk1BgqbToTGEFkI1zsF6WszaQVru1FSRNSSjpKK0mTRNEbQPTdr6t//64E9FSbQWY2NTKVu0XYJshabetnWmdRd3Uhul51wDxvSPd/mxBBX1Pyn5rz7PN3t0ee+MgQ4Kne5nUe6CC3p9ec+vkS7ei99/T+26BkvVdooIc1pqVbVbOp11qmBnOrqKb1Y+gkkn1GS50iMuCtSsQIadyPeVuqQFZblcQBkH0GigTQFnqlsvaSbVrSfMcdJVUckJ9X8KKIAU1mJBZui6JRKGFswYhATEEUBKUmyCdFdSvrHMiJ3CcwVnYGS04lIoQoSQTPPquR+e9CBOOE5ZpQgzSulKBBbk+C6LSajIEnF9e8fzbV5yeX0FE0rnHddgfjjgcHuB9L2ydGiCs81CvZ7X/t521mFcmgrwQ7T40V8ZmjKFqgFXArG03q6wT9WGNAyAARi4B1SoCLQy9YbeHNWsgGpdFtG2srSLGiTOYV2FLLjAEUkYKASkExGXBdB1xuZyA3CHlACoaAMYq8IkGWCij66aEafVD3getGYCVJAILO4FBmMYFry8XfH0+YVkyOBssS0ZYGJxNZS8YCEAVQkROKCKKVICAUipDFoRcAU21KWrfVzB0tRlr0opv7E/ro9+zMfrfmjhsA33tYuGKeDjoPSOL823Qr7ZDr6llEm/tkZ7/I/BhC+jcANTMd/dpt3v3e+/8LbN5y0xrQYUtU1yTl9tzruD5bWAuIKjqGWh5Eb8Da9prvQcE6d/aU7RjdHu/2+ehPvj3tnfrS/P/f2a7Pe+f2ef2+u+CDn900f8TbffW4R/ZfhhUiCEiL1PNirf1PMuy1ImsE1wnsNLC1MC0yF3O0g9eX4ogr/JyvJfJUB1RK3XUsn9G33cVFBjHuQbpRFRqo00JNk1pEycshLZUQyfhtn0WgJs2kTo5RYF8QCgiZADAaZ3Uu90Ox+MRKOhzC4joBFSDpfVbLTVMdRH0xcYYAeLaDUJBCwU+tH1lC+oIjbwH0ep0LgthmqU1kraDFG0LFW+U99c5X9+FK2yDlCJyKKqyxsJ363uPMYGTUA7lOerCG+s96jiwpowNNrIwcQIbQgIhKH1O4h9cpwA6TZgWZX7MuFzOsMbg229f8fhwxOPj7/jy5Sf85+uEf/rnf8ZuJxlRaQMIOO9AlKVVovPwXmq4meVeABaktYw7azyIbstyyABaP83lXdcAoSC4FTmG/DAzTJM1RmExiJOlGbPqJZSZsGYf0ByzHTdbo7v+rgagOY5+Trk6aepK5oxKATaGpFa/cXxbgy8BjzAWnHMASWCuc9Z3HjFnDPsddoc9kJOIW+WI6+mE6+UCgojyWWfXUqLS0omZMU8TlvK8W3BNWQptYKT2xHuPrlsDyVa0VeeRznFmxuvra3VS1A7t93scj8f6rEUUcqr2SoVPvfd4fHwEcy7Z9rkK1b6+vmJ/PNZ3cjweMQx9zRB434sjG6Z39pQIN46AgDnSIjDntSf27fuQ91gLaHQcMICq90HFI88oAxjiw0rbWOPEqdIStofHB1yvJyyLaEP4Ilrbdx6WAWcstN3XqjtDIHhMo5SgXa9XjOME5zr4roe2/QQY82xhzA7OCTVVn1VKuAGTUg4Yhh67wwN2hwNyFvBJgd6uc3DZIRixhQHFUbeQThichDZMRjQsjZEe8szgLM4w2NbATa/vHe2V1oyIMaaphaaiQaLzpVCzDQoYd/N2m7lN75wswm2QuJ5fwKCPhJG2i327funfXWE+bMF+APX3rTOoc2sbkLuGbq3Oup7XGFNByNbJboERAV3Xc6jj3rItthm/9vfWyW9t3k0ZXflMAfD22ej817XYOScCptYi5SidVwo7CGCYpl2xljFZWkEgVX8HswTxWdXTIcAshI2n/UVkapJQ6kvXnXp9qdTIk7IgnSj813VhBZyoKOZbUlCq7FMGkjJGJIDoQXAiDBgT5iggO2UpC+xSRkorHR8QvYSURFKk9cXWbL3suxsGdK6DMj7Hq4h1hzBjWYTNwCkiISNFgqGMHAPGy4yX5xdc3k5AZgy7oZRMlZK0wkiq4FNl/ulsWdtmp6I9AIhew+qLlO4NOcIZYT5qaaqCnEtc0KcOzq7lr5oQ0oy5TlUFNe4lgFa/sIcv3w0hIKQMTkneKQhkHBwYgcq1Z4i2E1twjAhhRFik7GFeRozjFcSLSC6QvneAiAGjbUzNxma8D2hbe8HFxuXCTmBYLGHGeJ3wdhpxOk14e50wzxEpE3IixJQQc8Yyl25aJiGGjBBK4A0LZx0ypwLEq50QIb8W9FObsNqb9RrXQDc25XXvWx/eu797Qbccrw1shelz61fdlpa2bNz22K2tbfUets+4vZbWruo52s8/8uHa791jJ7TghV7zPWBiZYbcAhOt3Ww7Wmxt6L1tnYcrQCW+OsPk9z7r9wLRui9u17Gtv/vR9z468r2Avq7lf2Jrr/ve+T8EDDbv8HvH1+P8R21/FPB/dK6/B5z5s9uPgwoxwjQZ/qq8XoL0mjlSJ2QzYHQwS0DQVXElFUJUAUfJgivDQYz5MAywblVMFUFoU69Lz6ELhJY2qIaCTiY9N4B6LM2COufqA23rjlpqLRFVYSStszZ067TlnKtUVSv8oqUK+ruepwqOletsmQiaaZbAf74xcDnfft6CONIeTNSrBSV28K4r1KVchCo9AMb1upZbePJgJAlMnGRo1JEax3EV4sy5lkKkDAgTQN515kI54rbmWALwlqWRUoaNqSj8inOTM2GeRTzIGBH/ISLMc8D1mtBZRpgnTNcZzy+v+PXXr3h+fsO3b2/46csn/PTTJxgrQnukFDxOCCGjT0JdhDIViEHkQSQZUKOBhJWMvS6EQscsBjPdOq3r4rXem75fGfu31DwZpysIoPO+Gm3J693Mm48meGvQlHJ/s4iQlEUo/fBmQcuo7bpIY1Ao+qyLfRG1NPJMrJN5sD8eYL1D4oxxmnAdJxhr8PT0BGuA8XLB+XIRfQs0gljOVkXj3q/zXxlBet3DMFTNkzaQIaI6/kQfZbUjUsIgC63amOPxiN1uAAj49u0rGMBPnz9XJ6vrOux2A2JMuFwvWBYRbE0p1VZj0zTJfVmDtzcRYd3tdvj8+TNSElbM+XSq2a5hGG4yApfLC3LOON6RBT6dTnDGYeh7HPb7JtBKNQugA6NdHhRcWLMIMnK2IJR+j4tWvZSXzbWsyblSfjQMmOcrLqcL5vmCoe/RDx45BuQlwBlp6aXBv9r/wyFgmoT5oUwgAUMSdrsBOfMNyKziWS3tUhS6xY51vi8dJeY6n87nM8ZxxKdPn8q4EMDVORF/M9YWYLA8DwCalRO73HbckVppZxTgWwP/dh7XQI1W+mQbOOv+KIwFAwM2XI916zjq/Grf/wo21H3L/JP9aLPf7btvj7W1EQK+G4DpZv36CEhox4uy/PSzdpzJM7wFBe45tfUZNU5wez4F1HW/1gFuj711wtd9cXPNWwe8PeeW9ltbPzfCzTklcNJren+dMWVkAkyCKMETSueO9b4yQXTVidZ1AlwBBWVXrMF60SswCSYrS0nmPbMpbSJLwFN8EiK6AXDqCCEDYx2sEdBc7EUHA1Hgv16umJaAMM9FzZ3QhYAUE1wzfjSgA4StRXQrAFeTJkMPa4FpWjBPF8zjiBQXpBixzBNSDEBpX50iAE4wbHB6u+D0Juy03W6Hw8Mj9vsDun4H53u4ksxIOj6MasSsmkU6Rpi52iEFKSvwLG1wgNKnRFs91gCztFCU9VEDYWmfKWuOvZkDrd/aeSmf0wQPABhn4TsP7zyMNZiD0PaNlZKAug6bVRwvxIicuLyjC0KYEOaxilcuJsF1whg1pGMON/NuO99kbN2y17isCwIwrsEmZ8I0Rnz9/RXPrxdMY8I4BlwvC+Ylin9SdEJCKNl6I8malAoTwVswOyyhAG9GkgZkRP9jC3Tc2gJNPDVzKCeEsIqIKxjYshXU9rb2tfW52q3aC3NrQ9d3e8sauH+dqz3Q77bP/aNAVG2uHr9dW7ZgRTvOtve2/XsL6LY2bnue1i629r+1s3qcm+uElEbedTeJwPVvK+j+vee1BTTWHXCTva/r7EdBcL0/3FsSb8555w8rX/gOMPAReCOX8h8HALTH/1Fg4c+AFbrdGz93tz94ju34/pHr/WFQwVqLrmYJuxvKvzIOlIrcZvxVwLB1KPT7eiwFBjR7rgaFOTd0NYPHx0ccj8eixj5jnueCRK8Ojx5LgtHbgFsCiR3O53NVbFcRRGUIiOBaqsGzPmSdgPM84+30huv1isPhgP2wq9ReIsI8TXBGHGZREQ41+wmgXsf2ZbYBe84S+A9DDzJ0UwKhzpE+ZxFBE8HKYRhu7p957bctAdsOMQV47+o16HVJnXwnLapiAs8JnKW7hh86GOOLersg0lJOgkqldF4EH3MUdXzrvQSfWTKIqehpAADZUlOYGLCEzvcCwBRWQE7AMkeA1WkA+m4PLq0Dr1OEjRmX64JvL2/499++4l/+0z/hy5ef8PTpAQ8Ph8J0YYQYsCyhtKiU1pWMjL73OO4Olf5uTALFCGMihsHBeyeIfVqBJwWR1FKpI7RdbNqyH10MU+nQIJtSBzdOPr13xvW49xBR5sbQQwMqRaBzcVRzCW50YS4gD3NFjAkoYlYKpiUYQ9KmjiVrB2Pw8PAAzAlD19e50HUdDkdhBJ3Or7icTkhhkbnceYATUnmGNeNDa31i1/fSVnBZwDnDDbsqnpjSVLJQoQINgCr8D1DBuHmZsIS56X6SsT8M2O/3uFwuuFzPAtylI4whdH2xKVaEITmn+kymaRS9g2nCw8MDjscjrtczlmVZg9vO4XQ6SdnUOFbRWmbGOI4YRznG29sZj4+PcPv+nT09nd4wuA7eiip75z1iSpimEf3uiBJmFm0ayXQaJ6wB1LcG6GAkWgM/eUyreKO+Ty0nI2L0fQctA8lJMn1db+FLKcE8L5jHCVQV0wVklJbCCa+vp2qz+95B9Th814NKGzXpU75mkFe7ztVWA6KrYb1FTKIkP45rmVtKsbQhDfB+ql11rJE5Sn7NZG0dMVVjX8WmUslEErxTTYXbhThnASk0i7mdf9utdUjv7bv9XDoGbNhrzLUeu1J5+b2zjMbOKBDdrm9AEe3Nq3OrTvk2MGvv7xbsFSBcHNaVsZdzemeHdH3R795zKFVbaeugbMeCnnubib19jmvmsrWT9wKL93YyI4RFWiUXWzhPEzitwscxLuW/Re8gpST6MrBwJeEhV1Gun6UzC/P6XGFQy1kEp1VQ9zaLmHOCoVjAD3cjKmqMLcCXnM0ZW1lwlAsDCayNjkX7BoOwtzjBGIabbCnBZJyvIyykIwsg73RgYfiEZYICtgDBGmCZZzAYXWkbySylFikuUsKRQrXZ4/WKebyI32O1hCvDAphHYS+cXi+Y54iHh0d8+vwZ1gkrUMQrhbWXcy6dKwQQcG6AMa7O366T7jHi+y1Vq0XXlL73WCaDELLY0ghhFiYBaXNOSEkEGPtetGBCzDBWAEoZg6nRjUIdWwLwmMK0mzCOU9X2SDlhGefCXgCGXYclBMCwsDqJkMaEJS2wkA4RcYmFHTYipwXTVRh9hjJiykC06Aa/2iHnJJYr2he6ht+CnA3dnk0Zfly6/5Ty5SVhHBc8P5/w6++veHk+g9kiJYNxCrheZgAGvu9AJiPFci4jtl/LLWJcEOLayamWNTSMhG1Aq+uAJg3rcy3f19bwrYC5aofdC1DbQFs3+XsDAkA7r6w2OidpF6s2rrWd2wB/azs/AgT0/rbHIaJqT7fXf/tMbvVt9HO9j3vnu2e7PwJK2mNttxVYEJBSNcc4ZwhnKIKRStcMC+ukvE7e73uxxu19bt8Ps4iDt5/9UeAqvjHwR4H+dnxwA2B8D7hZ99d914Tf9p392fPfu4c/AlC2x/oIsPkfua2+04+f64dBhb7v0ZegT508zVoBKNnrpTICOOcaoCu9TCeL0sd0MVMQYhh2IDK1nEJ/QghgJBB1ddKpU9oKPOoEUSbBdmKrdoKKMraO1FYfop20mk1dlgUwKJS/gPP5jDAvTTnB6kA753A8Hm+6SrQTvQVfUkp4fHysddyaMe37Ds66GrAo6KDZPDW6LYCh96CKyjESUhoRY6r0uZQSxnFC33fY7w8Yhp1cZxb6XliEARFihPMeg+/R9zucLyLUl3JCTABDRI5MyXZrUKNgB8DIi7RlZC5Zb2NhOyciSuVZtbXy8j1xJPR4daFiQlwSDIljxZwR4oKYviLEiOfnV+x2A4ahg+scrAFCDJiXBX23w7Ab8PCwx37YYbfv8dOnT3h6OuKwP0jvZE8gEpYLWVmgqhNZxgIZi7s2gahmlmXb1CATwGRqNlUN12rIMmDuo9by93ufE26EwYoAmGhGtAtSQyctJ+Yk2ducC/AUJXiV8hhxloQpIyKf+8MenCKwMMIkY+Ph6RMeHh/hvcf5csbb2wlhmTF0Dg8PRxjKmK4X5Gm9npwztDa00vFKcDH00uFFx3O7WKm90Xl8Pr/Vcgdh0azzZJ7nGkBP01RthoIgCiAqU6Lre/T9HtM04/n5BdfrtXZdkePJtSgoOS9jVZvvu+7mmi+XV5zP0iVjWQRQnG/ZlQCAoQTHOvaXZQETYAuwl1OS+uDyTjkLbVlb9lEZcyRp+jLGCCpNxFyYDtXWGORsi8NGIBg4J1lJYxysdaVEydVyh3mZkVOEIYvdbo/D4SgtfBmYlxld1xegw8J5Vxb/UgcMCdiNkWtSu6pMMrXDgApklrnPwFxsTNf18P6AEBZcr1exdd4X0cwe/dDj8HCsGeI6N1gcYmYVqxIwjZM47cZkgE1xkDZdEvS53vnZOjVth5iPttYkKGghAQTdvstmbmsQvN1aB0znds1AlhOlgvRuwY7ba7oVTmzriDWw1yB+Pa8Itd0AFJwraNA6rEqRlVdx6/C297ne622mb7vp8a29/V6bFWxBlm3dsIw5U/2R3SDgMhkCsWp8SAAGBV2IABJl/kAM0zlhS5K0zK4lY5wV/mscX6rrgTLT1usuDitzXVPAGcamMncbJ78cTexwOSQRVCtI7KiktH3XgSBrnjVA33eIKeLl+RnTr/8OThnHhwc47ytAq+ep95+jZKOdtOYzxlahYyIghhkxCPA6Xs+YxguW6YoYgwgjq5YKi3DiOI64XK6IMWN/OOL4+ICu7wHjQOSQIOWPmSHgTAk2lE3Vsk3q+E5rmZyUpaoPFWu7xWWZMI5XTNMVKUuSA6wZ3AJMZ7VV0vYRkDKZaRoxL6IrI+NYmFgi/phwvZ5xvY7Y7fZg9ggh4nK5IoQFzrtiszyYpMwyg2sCTPSDDMI0YhxPuJxPyHFCCCPAAV3nwCiABgmKwFRaQgOFBboGSURoAlkZe7oeyLxBYSkQOMv69/x8wrdvJ1wuC+YlS1nDkoUhmk1pwW0Rk/gC+swkwC4+eYgAyjpCK9sl8y07YGXtve+i0M590U9zde6qDWjLA9v99WcbxMv51q4q0GfS2J3Mt0G6gCRrp5mt33UvAGwTRveAhfVa1mvU731UatHa/hYkaP2+FrjYAge6XwvkbO3tR+eSdTuDTX1kN2wCtNdR/w+43eX2Hd17Xv9XBMV/tLXXcO9d67xq999e/58BBT4690d+/fa4/3cACv+92w+DCsPQwyfC5XLB+SyZO22xlguAoAu5K7ScLSKp+wIrDXbr2Ggdn35Hg/mU5IFrEN52SlDhHkX7FbRoa0o14FdaszogCi60IokaFGtgotTfnDOMM9UB1mPq/kRUrilV1Xy9flU+1yC61RvQyd1mfZZF0OD9flePr/fYIpBSytBXp0q/uxpxzUjpAsFFzXkVxFPgJRWhOt/3yOU5xswIKcMUZH+JSou3ot5sAIOMzEKPE6cI1aBaW6iNCdBspywgDrGIZ7bvu32WS6mJlExFVzKTAzjLohYTI8aMaVrwdhqRMwH0Bi2b8d6K2OWygIzU3n96esDT4wN2+x7nL2f8dfkF//iLQ+e6+v6XZQF1KJkUAIaqw8OFUqgMDX1+AEDWAqwlKvKccqFBkiUQ8g34sIIBZVHc1EC3x75vqNcfOV+772ocW5FIFmltgEp3ltCOOw1mSjvOItAFA3R9Bxz2CKcJ8zhWaqL3HuM04fffv2IcrzgeDnh42MMSYSqdHLQ8QLMRBquGQis2ZOyabW3tgz4DHR/MjGHocDqdcDqdADCenh7x8PBQg30R+JO5/fnz5woQtPS/NRMBhEWcR+fWzhRa8tPOcf33cDjAOYfPP/2EfdFueX19q0wFZtFYOB6P6O6UyA/DDqYAkbVzDQAyQgVV2i6zlN0kE4XCnLfOgQR8a0DdUBjrOJB9TBEVMyyUfSILX1qpicCilCAd+h2Gp0cs006ylgzshv1NS03f9fBdJ5mnHKQUxWpLYBmDISxYeM1IOyvghWrBaItJYwz2vEe/6+A7DxdcASQsUpLgRFlnfddhNxTgJccSzFGhMQu4K1IS4syaArYYYwFeBfjEWfc32f/t/No6YDqX1n3X+bf9rHWybv7NuThma+tPbo7bvsePttaJfv+3DMKqHL7NYN27pm0p4D1QQdaQzfdzRsrvbVPr+OeUBCDDrS37HiPhI/DkHkuhDUJ0/5Y2LWKoZl2bQ8Cu6DRpSz8yor+RUxIwChBAgRNijqBkIGKjFplK8M0MwwmZLaSpsY4jybyvLvg6H7XzUlWx0WeEorFEBCKZPzkXwBiEyCv7EBRRx1uptSdIMG3IlFbJDN85PDwe8fB4RGZJIsScYQu7VOZnAJGUJqnQodjpDsYQRNRZWFzWEuZJysTO5zOulwvm6YoQZxAAb23RRpLkQooR03XCOE3o+h0ePj3i8PgA5zqALEIqhVlkpFiBUUsnXWFvtfXuYlfWLkc6blshuhAXzPMIztJNYZquAjY0AbCWYeUsGXyJzHWsyZoXwizP0+j7S8g5YgkZ5/MJ1+sIImDoLUKccD6/YQkzht1OyieNRWaDxBE5M0KcMc1XJI4Y+h5LGDFdX3F6e0YMEwgJoISucwJ6WlN0MkQ8sqTbK4ClnX7W0hnIdeYVYNbpG6P4SDkD85RwGQOmOYHYwVAHaW2ayjgg6dxVhEDf2w3dVzuGaFkO0IpIbkHCtjyT+X2QK2vx6q/r37YlTG2CSe9fz3cLaqLOvjaQl/sxUMmalonQ2pTtv2iOcy8obP3oFnDQz7b7b+3wFjjZ3mcbJ/1RULr1H3WfNs7Sz27um1TLBHVNrN/HWtJFxlSGq5bs6T1tn9ufCca/FyzfBNmy83f3fXcd6qvz/bH5PcBoe43fC/i/9/k9kGV7nR+d595x752jfc5/L+DxH7H9MKjQomJKTdK+p+qEr9RNLvRXXwOG1kgAqJlIKvvpwhDj2gVCDLsq8a/Bj2bk9Zx9P9TrVFBAQQ0AtfZaz6cU2jYbugbBt7XZXdfdUkIh97PbSdkD8So4qUJ0hnGjw9BqKwizYtUx0M8vl0sNpLWljjrnrRPZZpj0eLq4rgEKIyfGMi+1ZZIYk9KSqdTcSv3kVIEOLoG/K8KGgKDz43UCSOst1TAZGCMUKJMTkOJN6zZmPZYrv2uN7joGuLAVULIBzkidpHOFHk+C0RsCbPlJzIiFQpdSRoYBk0VMwBJRS2KMIQxDD2NEeCilGZkTrpcJL69n7HqH8+sZ8xTgyKLz0uEghkXqyVOE7wdoT3t53miExzISCI5WinT5DxiWRVwXVHFohKWB6nyiQXoly5XTrZBpayxaQ7QuvGJnt3SyNZAs6S5VfS7OhwY9OYtCfuYM1cVQ2nxmKTuISejy1q70+XGaEFPG29sbyBhcR2nP2Pc9Hh4fsd91GE8nXM5nEDK8dzflC8SozBo0RjfGKFoDZe6obsuyiBhp13V4eHgo7yLh119/xfl8xufPn3A4HCoDQZ3BZZlgDOHnn3/C4XDA+XzG6XQGERdxKQ8gF2bBCAB4KN0cdBwxMx4eHkrHA1eZR4fDQVpPPj1VO+j92jLTe4/DQa7VLOMdeyq+YucdnBWwb56LUnko5SIpIeUEm6UMhzKqc7z+yHerc5Q3zk05EZFDzkIHRRFUTTEV9sUe03hBDIuUusBi2B2w7zvM81TatWo7TrEdu92usD8mzMuEaZpKjXOGtkNcllAFcvt+JxRrBkJhjIldJFyvI1JOmEJX+oonGEACmNNZQJYUYYlhkME5YpkXTOOIy/UK6wWskPHyUNlzIcyYZ1mf+r6Hdx5kpOwqp4QIddZvSwhulm1eA0B51us8a528j5wB+d7tZ3LMxrG44wz+UWZi63g2I6uxV+u6sQIDt8e/5+Cuzna6GWutHSKi2klhu0/m1b7cywDeo8luHaOPQJ57z6fasrSWWqznMEgp1H0zKyNLxiFyhHNDYeoYod+zdGlgCKuKVCTPyt9zEQlNDFA2oEzCOGeHshoUm1vWvQZiEJdcACViBjFKmZkwTLiUTSgYYawI4LRZdjmYiFer7U+ZYTTgQ4Yzoi10OB4ASxinK8bpKh1ljJEWcTGUdUh0MFIM6Ls9LMnfljkgZYZ3PSwRztcLzqdXnN7esMwLBLw3sMYjTgsIgC0iocsi/oRzrgj5HtDtdnCuA5NFniPYWBjvYWxpHVzesyVTcu5SailvPdY5qv7cylIQv2u8XjFfLqBdX8o4I0IMhS1VxpCxYCPimWJ/DFKMgJPnSUZAI5mXIk4cY8DlekZOGZergArCnJWOF+N0ReaELndIKUrXGUdISYSxYwqY5hEhBeS8IC4XxOWKMF8QwghLgPcOtrOA8YBRkNQVxoiroJXYjlSDJZkSJZGRNXlny/gRP2QJjGWJmJaIGICcSNgPLALafUcgilhClHFVdHR0/osuSC73E0WImvLaXhDSOcwZIzokN1l6qkwYtfc6n7dlWy1jFcC7+dwCB1tbsP4u66Hsez/YuhegtwHxvUDwo6C+3dprbO1otYsbe7j19bbnbu1qe7ytrdP7u7cetcfUfdrrfBeINn6FJquYV5DnRtjyAzBmu6a091cJXZtt+7y3vu5NFu+D798DNr63jv6Zv/1HBexb//2PgImPQIcf/c67fX/0wn9g+2FQYVkCiGOl9QPrJJIssq+GYVkWEcRqBnlbL6ksg1VNHE3GPZXyigVEpeyi75E51gmhQbpm6K1dSyhijDVbOI7izDNzdfSNMTVreT6fb6hWGgBrGYeCJ63DNc7jDQDBKRfa86Xez76AHJpx1RZ6K3Cy0q0UQNHzVEp2oVW3z1C/qxlT/V2PrffRdw7MkIAxa1tLARGkPnZt26mGyjkH0YhbmRQqqKPH8M7Dutu2lwQR51Gww5sOSr+XZ59vjKHehwEXZXahJnLzLMKywBpBy4fBQ6m38zxhXOb6Lqy10m8ewDxHGBMwzwnTFMt5xPGIiRFTBOeIGDKu1wnOGxGCu44w5blZa9D7DiiOCsUAsrzWQBfmQTs1qWFlQPfiBK33lOeHAi6soMFtxnOdSzpW1+f3HlC4NZgNWEBaZYsatMjJ6lJe96dqobmK2uk7yhyB1AZT5bwGiDlhXhZcxwkwBilnDLsdPj09wXtxTqdpQmaG77qigyGgSq1R51sAUrcUE2JaSkB+KHX/8vcqtFb0WP7P//P/g/P5jGEY8PAoQEAIoeij+Kp5oHNFGSgxhrX15DTi7e1NSiQM4cuXnyrTR7VWjscjDoc9pklsyTjJ/B+GAYfDAcfDAShg4G63Ry5Bvegs9Pjtt98xXt+DCktYYJcZ3jn0fQdjDVK6IMxTye5mxJRgYkIwEZZsAZHWTIj8yHutQSa/z2oQDFRPIGetaZSx0HUDPn36Cd5avL69YLpe8PXrC+Z5wq4DUloQo4x7Q0Xh21rsdjpmTGF/XQFI6YwIVjKuV2EYCIgrTKBpmjBeR4zjVADhHilnvL694vrriJhSEa/cgTML+BBFS8WZpoY/JRhj8dNffsaw39V1pWXHcWFPqb3T8WdoDdDeOXgNaCCg3P1sxtbB3Dqot87cfaepzukyQeUYjRO12e45cNtNSlvuZ9+2rIUttVxtj4oWx3hfOX11Km+zja2N315nm3HeOpv6N7X/9xy4LW14u7VOdmsj2/+2VuqBpRuAaL3kGGr5TilOK9RvAfWdEwV+1sAqp1q2R1m6qiATXNaSHwviUj4hV4BtIEVU9tWXfANmcRm3MtczZ1gncIQ8TwmWqADKuZa8RRhkASvAgHPwxefpe9FmyjkhI8k9FdBInreAEVqWI9oCESEmWOOLBk7G9XrC2/lZGEYM9N7BWw9DDnGca/lVZKldd87D+h79YQc7ePihR9cNgOlATgJYLR1jZiCuiSbVpaDm2emP2nR9nsp8GscRKQTkXkWxRUuBSxKFO2UPtn6TlfWOXH2OmaO8jCTtuK/XsWqDSZvhWcDU+QJrCEylzMpJTbocP2BZZmEqhAXzMgPLjBwMTFwQwoSUZun4YVCyxBadc8gkXVysdbBOStKYdMKtY17X/ZrYK0CWLYyxJUTEKIDC+TLiehHdhPN5wjhGzFMsbAUr60rxAYwhKd0otlHmNCNzvCl5Yi5sE1bGiKlsp3Xe3rIBKtjd2E8Z72tyshVqbDUJWpsh37uXwb0tw0ppA/gyAJhmjbgFE7bnadfSj4DjbclDe43tse7Z4O2+7Tjf/t7adC1Va2ORj0DXluX1EWALI3ZOQQWQ+oqr/dYYSUEi4P0z2567vXfgFhe4Czo0/30LLDQMzDvb3YCdufqXH727j4Dt7TX+mYD97gVu1teP3tGfuYY/853/HuDjv3f7YVBhmkYwxxunQwd3u+CLUFRG2tx7uwi0NZx6DPl9RdBEbbbRIzCruNeyhBroyALjbrQZ2kVDDZNOxhZF1fuQ/vJdvX41OFoC0VKUfUHIW4RVDZ9mV3f9UBcgretuRRjbhRFAZU4ouKDnmqYJl+ulKuK3A1uZCQriKIDinEPX9+DMCGE1TCmtrbWEark62nruuCSkxIUCGCs4oPdqjAWhdOCI8t673mPhiKz9h0EgXhe/FLPULtOmXpYlKHDGIrGg4nGZb0Aea61kD8gi5YSwzCIWZQyM6arBT0myvDmTiD+yBA05EWI2IgAFaeHFAJZFMp3LeMXl7Q3LPApDISX80z/8Ax4fH+TdhghiVBVuCchyDYqNMYg5gTiDYvl7yRJlXoEjCRwE+V0XCZ0PTSBR0WEu51sBjJa2pteiYIvW4eYqqiftMHWsSWZMzynnkOfElbW4Lnpp1VPIJWOXhbmQc0bX93DeYQkjrldpKXg4HiU4TAHj5YycArrS5jFHXQzzKsxWfWkRKGzft9RrylZ1Cwp46L2XjgvnM37//Xfsdjv89a9/xf6wK6J+ohuS88o0UvFGES3LdR5N04TT6VSEVAfshgO832Ecr3h7e0POWVouPjxgGPraMi3FVO0CM2MplGFB8lfKo4rOKqi43XJMSHNA5wXk2A0DYsxILCBbzkIbTymCUgJiBBkJ7MSJaWspUw3w5fyrQyS2rgQlbEBsJDOaAe8X7AbRINkPA0II+PrbbzifT+gHh8+PA4gSjBGF864bikNBmKcFoCJs+fyCb8+/g4hwfDhgNy+YphHn8wU5A4fDASlp3XsqoMIIYz1CyDBuxvl8wtfnb5iXGU9PT/jp0yehm3OGNQRrLPrOAcxlXKRSQy2BST8IkCv6Cwr+0Q1YHJYA60RDgkyhxjeMsjITVsDSOil94rWMabttnZI/dDxIAEUp91GV+BZk1NbK7zfOMteBW+dCnV6ZWyWv27AH7wX47Xd0fdR70LVKhdlam1NtChWqbGvT5Cw3DjoRastDWYduW1N+BCqsgOztGqTXeM/Zbt/HFlQBGM4bhEC1PFCvWH931ohQXwjILAyrnAg5C4MITgU/i5+SWILfRDIWAZjsJUAsYB8KeECECt5qOYask+LAkxWAtRAW6jMw0O+ttHZmhmG9V64iuylHAAmGgBwDopVx/Msvv6BzDo+PT3CdjH2QsBxkzRC7aa3FNF2RswBKBANvJfs+zROulzdM1wtimOF9B2tQ/DDxp8rVAmzgyIE6gt116B8O2B322B0PsNYjZYOeLIzz6Hc7uL6IdS/K3IF0GSi6F6rL0Y7F9t0qEC51/RExCniMEuwDKMmUkuGd59K5JoMaP1BEGEexuSQ+6PV6wel0Ln4hMF6n4msRlmXAsO+w3+3hO/FVMkeEHJFDBkbp9jCOFyyLMLYoW1C8IC4jclxKyaMCmgznOiQA1nkBZax0ucnIINIyomL/i89c50zSEkZCjAnzHHG6zHg7TxgvAdO04HS64HIesQQpl0g5IJMALzr3t3M9FW0feX4RFs3c5zXZBVrXpzajHeM639XXubUr4uds44oWiLgXhN8Ptlp/SUqYtkG8JsvaMXSPhdCCCnrN9+xLa8daUJV5bcOs4EwLYr8Lgpt7297zFozdgsM3IHUDYLTfb5kT22fZQJzFX2UlTIntKvPEO03y4Wb/7fto72drm7f3fO/723fx92TYmXntwtIcd/sO37/3+/jAf9T2veD/zwAP3/vO/53Awg+DCmkJWOIEV9rnoDjObGShVXTfOitmg9fsM9E6YIkIvvNlwTAIYQGX78d4LXuJeEtKoeofiHiQtjOUzJUhB+cA72+1CgDcBA9qKEWIZ6qBynZStsbsnjJsSgneeTjvYEmck1D2PR4O8F0nQVLmipzrS7ZO2jyiGGNrpIbckGTrYgkgbAEFxusV58sZMQYcj0fs93sQEfphEEDBOfTeV0VnFaECA5xF2EmcF51cqQDdjdI2UVF4FgdjnuW5iqPR1qkK4g0CTC5oNLS+eSdlDLz2BsZmEjtrNwyHXFpcQRYoGxFTRAoRMYtTlEpwy8vaAQQki22bbZAxIWNmWUIR2GoodyzgiCktEUVU0iIl0WuQ9oF/A5GDd70ILfU9OubSGzwDpNk5cSjFUIk6upSStDV/GexEkyCX4PyW3VCCFuNQ6dREMORgXFf0Blp0VqP+XJ3L+qwpF7DCQtF+ZmlDSnkNVAwJm2dtf0rSM52y0D3BYA4VTMg51ucP5No/PGfCbj9gd9hjDrL/siyYpxHspVY+hgBwROAMY4tDbAw4ogbC+iistTDDAGdt7fedY0SMkiWcxhEMQu+7omFgcXp7w7//+m/w3uOXX/6Cn//yM3KOmBfAWIMlLFjmGTEG9F1X2zWmFMt494gpYiogw/EoQqXGeAm6jWQH20xNiCIsqAKpu34AGYslBOTLtY6NaZqFGstcgIe+lDst7+wpl4xJjOIYeu/RF7FHoZZK1xTkBOQIZCsUWGMgb8zost8EZnIdpLR+pRSDhFJrpf1dNhkui53R4IZYbGZMCddxxBItOi9U0t3gcdhLb3kU0Op6fsNY6qt/++1XvJ7esN/tQNZhmhJOpxOu4wiCwek8w7kT+n7A8XgAs8GSCGmepY0ZgNP1ipfTJNozboLvrtjtBvS9w36/g/dOWEQAhkXKZrzvMBz2cP2Art9VJ26+XMEZ2O32hVkhAFCICShdKgyhlPRoKZmyZmQuEjmQNF0HIC1n1zKjEiyWOapr1vb91qlb53J5VwUA4qLNwg3Yx8VG31Ddbw58+9+mCqMpQXrbunF1dqUTwVrDTKTBQyo2p73W9zXM672rbTFr8rQEg6TCopzagb46OtyAnXeceLmeWMbymmRon892a53q1olWkehKpSfp3hNCrKBOTspiCkjOYklRfBlARPyYC0gpY6CegwFOjEQMYxicGLmI+xkkMFs5awPAsEERPxCtHn3XIEhHJAayRGnlPgkZss5wuQcUgAIkv4GFaZBSQEqLvGMwQk7F9jL++tef8fQoHWqGnQezdFnIMSEXlkIudfrLNBWxTyOsAiSEZcHlcsI8CeBCYHgjZZUEAsckpSNE0LyyBuvdsMPh8IB+t0c3DCAY5CWDLMF5Jz/azrRZn8gYsPouKAATZ+TScldAZPGp9O8gllbHy4QQJMjVzlu5JANyLCzCsIDIwFkRtmQkTPMV4yQ+l/emCMpecL2eK2tnmpci/mvgegNPTsAmC+SikRLCImOYuayPE1IIsEaYDGG6Yp6nIkDOgOBT8HCAcbCmdImxBsZS0c2Q+V3nDGXR4shcEnAyTgFCSBkxMq5jwvPLiNfTFWFOCJGxLBmJS9DvHMKSEGIAYOC9dBwRv0a6JyAxuDAgc8rIKZeSjOKLlM5rooexatt47yqoTtQGby07QEAQApcy3bbzW9EKsaU9sPkgGCzuhJpiZgmHnbVgQERDWxtklNJffCsWJuo2DtgG59ts87b0oAUg2n1SSfRQ8zkV33895mr/1He+F/y2Zdjt3+t136xFaifQfFYxzPo7hNMKESZdwWFJJLEImBs5lrWiOSXXruAJKviwnozqUau9bpZKbr/XbIWzt37Ot9+7oTlsv9u8r+2axXp0vXlav7OeoP23BRW2wI8Can9uUxB4vYH1XB8dk29CqJsn8ifPeX//dg3+aNue92YI/cH24y0liZBjwLTMkt3pOswlSJbWewlkCP0gpRAode/zLC16Uk5AEvo0EdVe43rFmbPUZZWMZIwezLnW5OYktfWGRLFbKIxy85qxV0pQCwwotU7p060Qo1KiVS2+1V3gsiCoU7OKUHZwxsCSQWAAmdGVVmv7/b4yFDRgJZJa9G7XC50N71vZJGTELNkAPQ8bwFkDww5IGcssQkDH4xFURG3mwqpIWVr7IDOWcUIuIIzUNq9OppQUdCAYBARZ4KM4MitlVoJ+ydRpuQZXtWxmoX3q8wIRvOuhYgNc+kPLwFZjJKUFrXHMLI6UtRYWHbAsSCx0cMngSCeKlBgcNQOd4X1Xa3nV4GsJjIhKqTGV2kOAYCyDERFCYdrYDs5ZIDtwcrheM/72r8/w/r+AjUVICX/961+w2/XIvCClpj6u/E9YC9K+LcXbbF8IkjFSZF8ELFeE1nvRrFhrDg3YyAKeSQEBhsYVzPIsus5LFqoEvWIfy3Woo1WAAA0cJCu7IstKHU+8ABQBy+AUS0cPYSaAxMkiC1jIGEqJQB2Qj3scHo94eXvF29sLwjKDY8DxcIQhYLcbYJ2UwGSk0rNc2mgRA9ZIXTtloccSpJ508EVwyxpEK2KniRnTONbSlNP1jOfnZ+SU8OXnL/j0+QnWW6SQ0A09mDNOlzOupzOGvsOxMChCCFJ/f7nUuZdzgrMGh/0eAHC5nDHOQZgH3qLf9bCdxWW6IKUkAfTljMPhgGF/AIMwzQEDWXHScy59vSXDNU0LlkWYUkO/e2dPxzHg8VGc7Ot1QowJMS6youSMMF/hug5dL/XMBrpuC9hFRpxossKkIbLVqZIoxYj4WXEOiEsgaCEOoyOxSc4ghQgbLA4PR/z8l78UNs+Mt5O0TtvtnnB8eIIh4Pz2grBIhu3l9RWvpxPO5zOs9dgdHsDo8HYacT4HGNMjZsavvz9jnhccjw/45//0L3h8eEDIE8Z5gokRZCzO14jrRAgR4NcrjHMYDjtRjPdFOMwwLBnsj0f03QDfdej3e4SYkGHQDz1SvmIJSdaWwoJCEgeZjEVRZQAhgcgK7MIJORfxVbIS9BkHhoWIUQnYBAUU7XaZXTPqSrWu1fPWQPKMABPBFEozkRN2F9nSUWYVXLNl7m43goVQnHN5n8Ua3bTpUgcoV9CSOVWbrPRVIlQh1lt22Kph0mbx5F9p01sDPzLCjMgyFkFcAKoEYp0LoR5DgS/CLQ1YSQj6r2Q2pTUqlRZnZEzJrL9vI7fNwFWx3QJos5buQFgqOUuLTOcksEqBkRjIMSMmIBXwIiWZN875opUgTra3HkgSzDEyWCSGZO20GUzCBDRGfBVUh59kbFkrn5VgTMB1cdaNLcB7YpCxJUutDCOqYEQFkdMiJWYpQGomNNiRlnDgjGHXYdh1NaCIYUZMQE6SBHKlW9cyTQjLOk7ADmG+YBxHXC9njJczOGd0zqPvevS+RwpRwNWca7Ip5QwYg24YsD8ccTg8out2MGQAcnBdAkWGsVT8FICMJgwIZJyIN5bAHAASJyROAjTkDGRGiAtsIMzzhLgsogNECUtYEGcJ4vviF5XhCY4FLAbDewtngJwWBM5YliuWRctbHaZZWHGXkzCuxMZLC2LrDcgS2AHJZCw5wGVbNCUCUsiAzwjThPlyRl4WON8jZeB6ORcRyQTjHDIIMRMSBKRw3sEPHr5zsJbBpgSESeehgDcpMUKaMF4XzEtCzg6AB3NXRCVnvL7OOJ1nxJDAsMiwsK6HISe+ldHxEhGjdFhhiN4Op1Semfis3vjC0hQhTWZI0oZRS+MqEzJrAHtbvrsCsXkNcBngnBDzCkRas2UPcAHQ7pRx3QTgq9aYrPVuBZXK/2BQBXNNw6jQAIqZ0bKDKsOgYVwpUNsCo61PDz2Osi8AwJoiQGyqqLeCJ6yRpN5Tk/xrQY21fPZeqKd2mIpvqGAH3fjDqhUjgB1BBbqNIVgS3S9OCVHLnyzgrNjZvpfOagkyB7nYSlk7WwbDmkiW39bf1+bqdLOH+J11CFTQqPnzd7d3wTSRCLGV/5aIZEUzKtiggTuv47GOOl4BCz3kx1dy//N6L1BzdlvKQXS7T/ud7fkqLlDiq/vn42b/22taR/oHmwJcWN/nn8U0fhhUiDnKwkqrLoCicqlkQLxz6ErLIjCqNsBKp1wzujV4LsG/ImRaT912XFDBRGDtGgH0JQuxUpNa8UYtC1B6knZf2O12taZazyGtzYBhGOrfQghF8M/cgAA5JczjVO+hRThVK2KaprVbRDE+Alx0TRmDvDoFN1LSzhSzIILWYbc/AEkFhVYDp1TyEIJQH2MEshhCLkEjiO8apPZZ6vMHC/1Sas9FI4OIMM8zUor1O2ToRmCTWbQ2OAttzxQUuB4XKiop7zZzLAuYZnuKQFVx+LuuL6J1hJQjpvGKxEEWN3JQAbiW6iVO5upM3masNFNnpQQiZyRmcFI6GsHYDt5Jf+v/+rd/w3W64nQ94/+1/D/xyy9fMAxeat6NLAIEoPNCAUsxiahe0sVBHObECxixOn4t5Y1QMs0kKtfGWhBcCb6XGgistmB9dyGs9cxqN5TiJaBAQEra7knE+YikZVdMgMki3JRSBNkE5gVhETGrlVGh5RRJxkW5DkOQQLT3OD4e0A8e/+2/vOBfL3/DdLrgH//xH/GXn78UIUUSVXDDuM4TxvGEFBJ6L50GtHWZ2BCCY8nCm7ZDgREjL0FBxvl0wjiPICI8PDzg6dMjAJTMvoyj8/mMl5cXpHnB50//gk+fPiOGgPP5gnlaBNxhQoIGmQbzNCMzY5xGnC8jfNfj8+fP0gqyiDVusxJtJxYtnSKiwqDCzdh0zuHh82fg327t6TRNeCKlHI+4XE4gAnznkDKBQihdICQTB0adOxrQSTtXKUkS5ffVroCl1hcyveW7GqARlU4bMqYNCKnzeHx8wv/+f/w/cDgc8a//+jf8/vuvsM7Ddx2mOSCFGeN1xOvrCwwBL6+vOJ0viCnj8dMDdocDYsiY5ohlYeS8IMaM6yXg9e0N4xjx8PAZRA7TFBETgJSLOn3AeAnInOCtxTQGnE8jHg4HgCVjbMhKS0nvsN8dsD8cJHAqYLSztrbq7LteyumS1MB3vkdnHazWvBe2AiAxsYCRFsY6OOcrAMemvE+smaTbjFtxVWrWiZpMQ3FTFWCFkfdSPSRlJOg7RQFnCzV+u20yW5uPm3GKAigKFCXCc7purpR3YSjEwpTpmvXlfmeJ23MyqjeJ9V9G6Q5Et2vBTdlEk3VsGVnrOtXQeEs7QGEt4GYe6rrclj3qedQfCCEUTYD3JRLS7cXdzG9dS1jfqZ7LCGuHS4cD+T4K0FTK4oyVVskQ3ICLA2+a0hYqL4whIBM316PvsibQiOq8ljaShSnHAoIQC6iQswS63GgZyXoroIIEDZVDgDEuAo8YCzIQ8b7izwgYI/Y+hQUhJ1zO0mXnej6VVq4d9kMPQwZhkkw3ZUYqCQ42BO889g9HPDw+Ybd/gO97sf1ACTjfs1VqtlcTEEkz2a0WDOq6Uf2geRHGK69swYwMyhk5BRis4yMscwVyAGF4LCGBOZbW5NLSOkXG9RxwPs04nSekGKGdyZzz6PpOWATISGmRFtvc15aKOWfEICyFeboizDNSWOAsMI5XEQk1VDQTTP0eGQMyFtY5WO9AVoC11p4DBs4aSKvIgGVhnN4mXKcEa3pYO2CeMy5jwDgHTPOCeRI2gpS3ytzn0nJS56gk6iSiykHZH6s/ZYyBg29Axdsgl+i2W4v6v235wL2NjBYiNVpddF8XpT1G61e140f/pn/fZq/b497OvVv7oJ9tg7SWIXD3fjZAw/b4+t/3xn/5YwVGtqL0721Y4+9yy1ZYz9fa8+1zLf+hp13tJ3N5n8rqkq5tzjuoEPa9aPPeM7wNbG91LNprug+U1CO/W/fuH/+Db3/n+O3fFOT5e7Y/Ygj80XVur/GPn8n/XNsPgwoAyiJHsAU40PaG3kovcDKS9YphpcOrzgAg5Qeq+q7GpzUCSks8HA7w3mMYBihqfjweIaUP6/d1MCoL4VZkKtZSh5pVxzoJtS5adQY0Y6O12OLsTzeBas4Z0xRqi6yW7jSWTKgeyxgRhNT7m+cFOd9ObmVG6LGsdQBmxLjqDbjOYpmXSg07n8+ycJdsjyGqgIL1HoYB60V4iohuSj5EYG1Xn0UL3IAUhV2fn7A/VoFJ5xxCeU61VnEJkgkgEX4SA8jo+x7GkmRfIZkVIgur4EUUWqUAM2JErbFwzsO5UvtqNAO7Lh5JIXCgGl7tg9y+3/YZS39zRlThNg7VmTdk4F0HIsb1umBefkMqjtj5fMGXL59xPEpnAVtqR2NMVeW6NfpiZzMySW/sFtTRsemsR8oZVMTnbMlgFfcEqn/QtmgSkMBiCQV8NQ7GUgExqLBM1gyVZhOJMhgrg4ewIHPpkJIzYpqxTDPmZUYspTNkpJ4VelUaeDVo9v64w/HhABjgdHrDV9/h06dP2O12OB4fQAaYJhHAcjEL4FSEVmVsJYQguhbqkOcyHoZe5v00SamBlv1crhcYI6VCj4+P8N5jCQGIEd47TPOIb9++4du3b/jp4QmH/QH73R5fr19FjNMYPBylG4MItIqooHQ7kA4xezbY7ff4/PlzFXcMIVQQTkHGliap84KIcD5fME1TBSwPpdXkw52ss9gG1YiZyzxhZO5gXVch8xgjlnlG11uQ6UBVLFFANh3H23GvoJ8IkRWHjNdMZg3KGIgAXOmsITY3Fw2djKHvsN8f8PLyisvpFX3napeO8/mMaZ7hur4wwoSltSwB43XC+XwpDqxk/sACvEyjsDhEOHYWSvEo60bfeey6PeKc8OvffsN8veCXv3zBru+xG3Yw3sPCA9kgBwY71kpucLFxnevQ7wZwSljmpbC0qFD+pSyPgcrgkWDBwHlpW2utRaz6JOt7NiA4oyKq6mzKz1pLuwmYudTKE1eAjlm0D6iIKq6Owwri8QcOm57z1uFY2Wi6pirTIaWViSDgPQp76lbYUG18e542U3jPEVdAUz57X6d86yBlMMtYtcbWTFnrM7VOmZwblZ0gcyq/u2b9joIDrcZTzlLT7goN+/33VpGz9tk555CylGHV7xgDQkYqYEwFSsyqtaNsOmNaJl1hzxlTAlasqvnU6lvoc78FTqg48LmwU+pz4gIU8HtxOHmXAvToM9F3zsxIGTDGAx4wiZDipnwRUi65LJIcOZ9POJ/fkEJE50XLCOXebpJEDCQAxnt0wx6Hhyccjk/o90c4L8klKa2IYA5yfSkjm1z0QnQWFFAEqGyOloUqpZuls1YR5p6mCTEEKZrhUhyWBPj1Tp5lSAEhSnbVWCOlZXGBZQNTaP8EKae8Xmc8f7vg5fkiTLIgCRbnCYeDJEqct0VEU1i0zlo418HbjHmJWOKCaR4xzVcs0xXBWjhHCAV4MtbCOEksWGclgw4WurkBinBGHcucCCFIaY500XAA70DECMuE15cTgICuE4HCkMpzixnzvBQtqYhliZDyll2d4xUQKAyCmrG8s660Y+02aF7nsNqSFgRog8lbcPC2/W0LQH4UlLdz/6PM7NYetZ9tg7XvHaPanM3fdGv9AS3d0J8EvrmHj4CE9v6ZGTmsftsWHGljiLbcAs17296vvouVdbYCMdaYFopYP7eELBWDEl8UnaG11eq7R3H3Gd78fued3QOR2s/rZX0QX3/07u7tt13P7v3t793ugQrb9/1njnEP6Lqz549e3v/w7YdBhX4YZLHMGa4E6TnnFVpPRTQmJYQs9Gyhy/TY7XbvDEY7WTU4XMKMlAMY0uos5QjnDbrOwXkjASZlLGHCNI+w1mIYBqRk68PXOkoN4rT3svZYl84SolNgjLQnenx8vNFj2DpGbT/bsATEsNSAte/7ykbQTcsuFJzIOSOPVzBzDfB1P72Hvu9rEKK12yklKftwUhKSy/dV1b4fenTOC4oeUxO4mgoqtM6UskaYeS1LKfdMkWAswfteFNpHacc3DPsC0MywNlTHy5BFTowQErwRmrBQuFNp1yf1V+IsSRkAMwsFmAwMlaxGikjC05bnYgCQlwwFGaExQwJcY0R0sTXuqzN2H03W3w2zFC4m0SGwtmQJibCkDEsSECxzxK+/PSPEhN9//YqnT0ccjwc8Pj7i8fGIp8cHHA97eOdqe7LVuZOsqxrdVpQsZ5kv2a7Zbh0j8n6stNbSfsF6c2UTyq4E9sk4OF7phpRNUQFXTwAgU6i1UbLbNUDK2i5SapfDPJUWprGc04C8A4wR3gULC4JTRgIX4TvCT18+4V/+0z8COaNzPcgJtTvnUs9IBiFKMHk8PCLMM6ZpRIqSOey6DoaAMM84n6TrAQA8Ph6l5eDlgrBEHI8P2O/36IcdYo5wXjLnKSXRb4CI842FTrrb7fDzzz9jGAaM44ivX7/i+fkZ+/0eh8OhLqx9L4GwMpKYCLthh/1+X9+J2o2u6zCWtplt4NGKuu52O+x2A15eXit4+vAg174z7xeV/X5fOh9E0ES1g4K1FsfHT3BdL2Y1LQjBo+uLwrh3MNaJUw1gFels25EW+iOVsY+StUxCPZS5URbXYu+kttmCL4xh2OOf//lf8Mtff8ESZnBM+PbtK0JKGEwHJsLr6VTZX8NOFNyXccLrtxeM14DL2xUvzy8IKWG/P2A/HETjgCym64i306t040hScpKCgGS7fsDD/ogljBivbzh9O+Pz8Qk718NCKOwcgfm6ICwBbrBS0pETUphhjIXpenAUhpWBigczwjyJbShgkrCtuQJLVbBXvCh5PmYFL6EgG3MJ+m+ZCjqPa9tdLur8OReh4dU3Eht1K8zaYARoO+jopu29Vmd6ddwrI424CMZJGVssIK91Fr6TtWielqKLAzhn4awq39+yAJQJ0IqmtUCDZMLX627XdH0u27XxQ6mIxtlc7ffqRLft6LbfAW7rjLegX+LbbkWrxsR7J04Ad4MQaV2zGqc8hCglX5pYAIvmCRsI50f0UEBUsvLa9crAd/quC5Rc/2+djQI4ySiRIyoDDhUsNgUwlNaApeNH0QpBGVtyeQxmJ3XvTLX+XsEN0cCJpfS06HOQXLOUVsYijPuG8XoV3RuCtJzMETEkzDFgSQIQOuNA1sN5Qrffo9sf4Ic9nO3hnbSBFP2eucy5NWCWMaLBpK7ZVAD+XPV64rysQBZLCc80XTGO0mnGuQzKCcgK+AdE52HIIhWmJBlb6Oda856kxIwcvB9wvSx4/nbC3/7br/j1t99L6VCCdYyHhx1879HvHbyTZ+EM4IyBMw7eeCSbMGVTBK8X5Dghxan4B0WA0nbCSLAGZAUElMScGgJlykC0OkDIMLiMEy6XETkJy5LIIwSPEDpcz4zr9Q1krjUADCEhzgEcE5ZpxvUyISVG50tnJhadqWp6Mq1stgZAb9+TBsBtQHwDhDWBW+sDbUUgq60xdJMoardW0+zGjjTnaY+1vZ57273gdfu37XWWP97cd3sd+kzakgVdk0lLLEj8OkNrGe3KQBRW3QoCrsnMWyHhFah5F3zSffZAu8/2HZW7ADYgTdXjMga2dkJnUE123QJEP/KMt8CCvq97AHbr034Xxdjsf/PdO3/fXtPNd/+Aq/BxoP/3bR9dh/7+v8r2w6CC73tYyiWrtirbxxCkxjZnWGPguw5eOz1YUyeEZszVWa+K3KW1pJYShBDw8vJSnZq1V/1Sj6XlBPrAtUWk0PVTUV5fSx2899jtdtXZV2cYQO3uoME2gKoFoRl5Naya7Qe7Wn6gjIQWEFCGgx7POYfD4VDphRLErQZE71MzogoGpJiQwiIq4ZA55a2Ds6JHsd/vYY3BeL0iBS3FsMgQZkSMEfMyg5nRD4PQhXMubd2uNaujz6K3RffBimPcdR32+z1Skr7yIQaQoUKVNYhR3js5X5gfkq1UOh9nwDkJnESlOIkjSvpchbq9hAkpSIC+zLG0tpRr6+1OnOmcQBBnV50KW8bXVktDF7NqJDMhFkYBM8oCbqWkgQgZ0vZR6n0dlsB4fr7g9eUESxl9qc//y1++4F/+5Z/wD7/8gv1+WMtjTQRYsjzGEGLprJAz6jljZFiTsRgRDPTlXdfnTxkMab+oTqKM73VRNQBypqJ0rRlTKw4ul5ZPOYKQESOqg3izMKIwWyDvgxFhzaruzJmRYpRaXlIasb4/RkoO1jgcjnv85//8n2CNwdu3E8Zpwuvra2UYLSkgZ8D5DrAJcVF2kXzW9R2QE5Z5wr//27/hdD7jeDhgWQKupX3XMgujpO97dH2HJYiQ4LIscN5Cy5SmeUJIAZ+ePuHxeMSnxyfEGPH29obX11eMo5RNKGOq67oKMr68vOA6XhFjhuuGCuBVgM6tplLtRFtC9Pr6WtpJ7jAMO+x2u9p+LMYo9ufOwiA13Q6D8whhxsvLM15fX8EMhJSRQYDrYV2PjqhqzZBd7dH9BYeBIuRIZdxk3C7UGtASgBQiQKtKegwRj09P+PLzF+SU8fvvv+Lt9QU/ffkZT09PyEHa5w7DrtrVh8cn7Pd7XC4XUBlzzhv0g0e6RCxhFgC0szAknYSulwsyJ0gbV4vIgGGD3jp4YzAc9njcd9jvOjzsDyLSyAZxCZiytJ01huAWA987RCdBvLEWoRMWjJayybjN1W4YOFCMwDLDWQ/AVqDcWtE4MNBM05r9Ju24AT2WZtrfg9BaSpZigslCgZc6lOZdGAH5qs9aQYsMTu+pwjm3mb+1ve3q2HEtHVDWmAIBLTAugne52kHrDGK4DbLb77S2VO8RkCwzQW2VKK3fAhDa3aZty3abQWSWYHkNGm6DfF0j5ZpuOyABa+DS2v/WyecsYGi9B9q20qS69tf1vZRwhGAQAaHhmwikgBAmhGUpJTSic1AFeQ1gmUEOyAagZKSYrJTgmWQrqkSK+rEkanKdm6jBR5s1rIF2w65hBYHM7T3Vd1jeH9o5b4QNxyyda2IU0VNl8hhDorkTApYwYxyvuFzOIprre4TeI0ZZk6dpxmWcEWOWMixbSrKsh9/t4Pud2FQrQA0g46QGqzrGDNV70HJJBiMlbtafiBAWLIu0rowJCAG1XeOyzAjzBE4ZBlISKoKJjOQCfN8BhRlkvYUpnTwEtEgIMYJZwKZxvOK3337Df/uv/4rfv36DMcCw83h4HNAPHodjj2HX1Q5PhjopsQGKqDGQMqrPIchbgvA4WBilxoGKVgtZA+Pk+ZFzwqIwAimBC3yZDXKymKaMX399w/O3N+RsMQwP6Po95gWIweJ8WjCHM1wRps4JEIaQgbMd+g5lLRwQg7ZOLfA0GWSSUjsFFNu51GbN25923GkLyerDKrOkvOt7W+YM5JX50Nqgu1lrrHNBr2cti75lDrTXu7Vfal80Jmn/vgU+TPM89Hra620TpC0gs85fencdLZtjC0aoLWrtsJ53W8pQgY6GDbc9b7ttwYiYooDR5hbgJhKgH1RKAlRPp7LS7gHf32cA0J39dJ/tvje/M/8ppsL2/j66lu9dJ69pvR/a7p23nRt/5rv3nsHH3/nhS/wfuv14S8llBsYrlnkW8SIrXR5yTEJdDgHJGFiSXtA6SDRAH8ex1uOrU952Zci5CKfULIJ8VzP7LStAX1IVTyylDERUAQ91kodhqPTGZVmqw6fH0ABfQY22K0Tb21z3t9bAGrn2tnQCWIMOPZ8yAayVBaNte6nXoqAFgGqA9VjkJaNIRJhnYUcM/VCNjTeuZGyL8KGxUueYQllo5TtdLwv7dZRMXcoMLj2wSOv6CXCdh/MdBpIyA3HCDHb7I8gYvJ3eAADW+5IByiArYmiWTHVSnTMlGx4QszBYEgNRPCdxcoyFBcFaB889CLE4ONptIIGAQuM1iKyZMSvBcEIpl3AgROS0gGit4dPxAwCUpUa5auMXZ06MM0nWAoCUgFgYI/slbe81Z4RwxnWccb5MeH5+wy9//YLDYUDfGRiTAMroOodh6IvhlXuV40igl3MpByGCX0SLIWXAdwnGQIQYjVBtrdEWgWv2zRQRpZxSyUC60g9dgxHJXqYYAZIMTMpR6sqrs20E0M6F8QESLRsSICfFhKX0bte5GJMcIwNY4hXOOgzdHvvDDrtdj9/m3/H68oZDv4JrDMZ+f4D1DuPlDJAInoEltkqcQcVh2h8PpWWlZK9812OeJwHI8qrinvLapvXLz58xDEOZGxO8sXg8HvH582cYEJ6fpZ+62gwFCBRMSCnh9fUVLy8vMk+sKw6ldIXY7/cYSptCtV3GmFpKpTaEiHAtAJ127dBWlmrj5lG72jQG2DlxhIPM9cNhj/O5w+VywcvLKxITyHfod4cCOonz4fV9Y7UNa/08UHp5CMVfF7QiaIsy/aw1dckka+BtD1OyucPhiGF/BJBxuZzQ73bYhYBhNyDHiLe3F3xOEa4bEMKM/X5XS1SYE3768oRPj08IIeHl9YB/+7dfcb1OktFzBGMydoMDfT6KnYBQlNPMcOSw33t4BwyDx363x343wDkCIYM4IUfGEhdo/eiQO5AZwNkixQxjLNISMBuDaRINj66TlqTGajADGUvXEc4lHA8PGHY7WOeqO1Edy9IimYwMXKUIy5qQoaKHurXrhrZ4I77vHBBREZ2V35lyncOZ34MKqneiLACUsgfGmtXStUop+mI7qOyrQYQwFOQ614zUFni6t90EEuCiF4B63tpuEZKRF0d8LZEgunXC5TytgymjWM5x63BTA/DpMbQEU/0BZfGtQEHband1lvW/WzqwXI/MFUMEX4Q+M2dwgnSmCQE5RcmuQuxn5ogQGcQO2TIs0NwrynMg6egCyZTXILuwz9A8c2PWzKMQqKUFMBEggqIipJfTAuQo/J3GTxEhZCnxAcl4d96ArIPNGTkVvydrWVxh2OQMjrJmhBCwzBPmaZSf+SqlZtYIq5AhDCMmWNthfxhgvQcZARWs7+C6Xjp9WQ8u9iXjtnylvE0IOKZ6PhkpZFkfy9rDKRWgIBQSUQIxI6aAGBekuCCGWSB4A7knzsgpIlnAwxfWiKzvZCSY4kwgJMQwIywJ59OEf//3r/jt119xuZyQ0wLf9RiGDodDj/2hg+8ImWcRuHUDiEQHQhhGMuZSjCIgm5PoslgGkAAjQJUztpQBEcoFFRYZigaSlEyhlGXkxJiuAeOY8foy4v/7X37D5bpgv/uEh4dP6IYdkHuAHcIyIWcU4V8D5zpY67EbPLzrsLaszXVutKyEe/T69keD2PcsBkHM7gX/bYtJHaf6d84sYuHN+bZlhlvArN1aBoMes/13a7f099tky23b7va7bWC/BTXb49yzn/dAgfa69Xm217IFJNrr0H/vBaqcWXNQ7+59G9y2gETOoh+rCa0WGAlhgSUDGF0vpKw2Ff/xo+27wfB3vnnv/f692/Zd/Y/evgdm/P/D9uOgwjSCx6v0aTe2BmbvMiFaZ06SiRmLervWGlUqW1n81RlQ+pt3FsPQ189TihjHWDLSEdp/1nsHdZS0baQCCzqYlkXr+VcallLONcOt7IUYYw0ClPK5NZzyuzgIjr1oSOSExBnTMoPCIiivs/DoMM0TlrBIaYGxGHY7EQFjQCmy3vsakDBLu8wKUpAg+LEEhRqsEAqbYpoQCnAhZQ8F5U5yvX3fYxgKNXlZcD6f6zNv9RXUaWMWZV9ps+YKKyVhGExlFWQWVXHvbH2uXJSwrXVwroNzpoA16ugJDVHHCsHUxTczi3qwseg6U1o+ZgSRHGievyLfsQJAwoxAXSRVY0A3GQcSzFsy4hAZC20HuSwLMjO6YZBOBDKkIcC5iCF5qwt9xvkyYwm/43qZME4znp722O89us6gHywOhwFkAUMr20NaHXCpcUy4XMbqCEv2VgC2YfA4Hgap6XbicKyskbVVE8D1GWTfofcWhnwNJGKMyLwAVITYWEtciiI9FWlToVEIHbgGmRngVEpZhOpABMn2xYiQIuaUwV0HlzwYWbpoGMY4XfF6esV1GrE77NH1Pfq+FxYIi3L8br8HgRCD1JpScUS60pr0er3AWIvdToL5zgvQElPEfJprV5U1o7XOIWlL6bHMC0KIeDudsSwz+r7H/nCAtQL4HA4HXK8jvj2/4Ou3Zywhwnc9jPNQXRF5PCuLSEFLFXLVvwOS4R/HEeMoug06NpV95JzDHOI7e9pVPRcRmux7j+PxKNnBacI4XjHNU6mJl3FPIcK4LLW8DaixzRppKUzNavBqv9SmqV2sjlTOpfWoZFPDvCDEDN/1ODw8IifRdtjnhK7vsT8+Yp6uoqDuLKZxRN91+OXnL/DO4zqO6HqDlCa8vgL9YDF0jL4HDscjvH8CGcJ1vOByviD3GZ3p0Pcew86h7yy8I3BesCyi1M8cSiJfSpjIWrhIiMHLnC0goa4xIWd4L3ZNylo6GGuQCYgMxMxwZCQA8lL2kFKhrjfrFJf2asL8XJ1oeYyrnsl2vdC9NePDlfIqwWYb6KLWqDJKevGDlVidwxIQ4HYM6N9byrGuZyGsnRh0jOp/rwwHfucEb+nF671tnPuknX+KXXjHorgfJABtUMAVTGjbWgo4lutjaanYW1p1y8BjFjBoDVRsnaPtfFgdbGWgKDgkaxVncaS5ilzqe8+gbGCsUO4ziwhvBSzIgFkAhRiD2HQSQV8u4pNEBJtFwNeUNp1gGedMhJSXIlLIAEwR9c3gtADIhU3Ft8+grNNQINkZGLgS8CbpGJUK64lFUhIQADnFgLDMWJYJYRY9gRwjQsq4nBnzPCFlxhIium7A7vgI66T7CkMZCAbGS/twQ7bop0Rk5Js5lVm6HaWcaqY154QQsnQASpLhj1HEGFNakJhB5ACOCHFBTkHKTnht38xcGm1QAeNJxBtBhIzis0TpMgSO4DDjfL7g69dX/P7777heX2BtxuPTHsfHAx6e9nh62uNw7MBUWLeG4HyHlAS4ZRa9ICIjHTUmYF6C3HdhSJIRJhRrlxkiaXNotCWnvK+UShcNQmltGXF5CzifFlyvEdPMuFwSwjJhWc7Y7wHnLQgdrO2qnTTkpOsJCiPEmcoOzsXOrDaqsKX4/RzdBqPbAHrVaFkTbPrvFiBov6dgdPUNN2vZvZLk1k61dum+v/49Vt/9IHYLSmwB2+31f7SpDSEqJUtyALl+oCZ7toDC9lzbe2yf40f/bq9/C3y8uxesAuFyjibLnkUP7aYDHOHD4/09QfQffofusxw+OoY+s7/vWoStsD3OveO17+reuf7MM9nOiz/atxz5YxfhzvmbI6AF8b9/jh/b/g6hRsnAeedLVrr0lM9iRDQgJwAxZ+mTbN9PcJ1EWr4QKi29LNDk0JU6ehFSWwUDp6lV90dxXNYMf18CGWUpaLmFMgZaupT+d1t6oNlMolVEUa9XgwudeADQmZXVEItR1eCjg2Rj59J+zfvSb7o4ptZqWYgIDfV9X5wj6YkdgjjQrog/DcOAh4cHEaibZlxLHaH17iYrKtduAZKA5vHxEc45EVUr7Tm3oILqK9SFPwu4IQJrFsxU2jVS6fUtfYjJiAZB4gxnPbpuqACStNQT8TkRLxMnk4qTo+3aMlNx7qmKpGnGOqUIUXYXwCTGhBRHMN/S8nR/ZkH56QaBLpoClmCd0A4BgvadRgnGOduqkm8MldrZiBFNb2AQco6wNOFf//VXPD877HYODw87/PyXJ3RDDx8BY7hYQEYIGWHJmOeAaVrw+vqGt7e3AmJ5OCfv4dPnBzwceuz3A47HI/b7PbpunT/aLYGIEGMoAptJWpw5ye7EKJTVzMLaAMmcAjRTJ72IQQQLVIEum0sQkTOsaTOEEmDJrcjvfd+DjJXe1kzYPxzx889fxFnljJgTXJkDZAxyKZnpug5dJ2P+er4ghAVGehVhnmecz2fEGLHb74rysMH+KHoGz8/P+Pr1dxBhDdTntd3r0PewxiCGgGWecRknjCpO6jKso1JCRLhcRWfht99/R84ZT58+oe97xJgwB6nD3+/3dRwTkegilPKp1jlSEFPLnQCqGg2uqHoDuJt17roePPQIkTDPI3JmOG/RdR5ziFjteqFHZxWJWwOpNnhszDQIG9EjDVQ2dljvISVp36l1n5lFwV0z/CrQapyDcRYxzCJq2HloS9Oco3RfOB5gkZDyhMPB4a//8BmPjwMYUsZyOPZ4+nTAfjcg5oDuytgNBhQJ3igLhEQToHSPIEOF5izMAQIJwOMP5fmwtJtjhnclyDS2CDGKjQgxwbqErpQ3EAND57HbHdD1QwUSJAZdafgSkJd3wCKSKgyild6ftPtLdQgap9sQLFxZNOgmIy3vrrVlhSosL+rdmNHxoAyFXEuu7oMA9f0DlVXXsuN0X2Ey3AbZW3ANwLvgQJxRZS2kQlEPlf2QS5C3As7vmQZql1ZnudWTWO9B2E/vM30A6lxoGX9t6VJsWvoqm07rnZXl0yY31LE2poylop2TopQc5JJx1zIGay0sO8DKZ9kYZCPgEfSawFVokcigdOqt57LMyDGDaUPnzi3zQyY4c9EjyhHEuQgQq8AvgUlaw1EZ67KOy7qbU4ax2n3IFQaFdCpIccGSRoQiDjtPI5YCKqS4wJDDGCOsWwpTIUqSyXcAJ/SdlXZxTABFpCQdGQRYETAmJum4kFJRCojFF0uxlEGgsPGiXFOS9yGaCkvpkCRtzEWAcEIME7S8QHSoUi0lcl6ZSUEYg6Zk8CGtU5clgNOEHGecTq94fXvGdXqD9QmPnwb0w4DHxwfsH3c4HHpYz0hpQogBDANnE2YX0LmExQgA7KyD73uYq8USI+alzDvXwXgH43qAPDJRGUMGbMQ3SUmAhxiFTZVSxtvphOevZ7y9zNLV4Rzg/R7H4w7MDjkbTFOAiwkpAZa6uvbnBISckG2T4c4Kb4ogpOjAFNuVpQxC53VLydc52pYKbzPq7T76u87Tj2xTG5y3tvGjALm1Ie16ds8+bdkR9wJ0/Vtltm5sbxswtuvvFiBtr7X1TwmQdrCbZ9A+l2rn9JobIKAFEu6dp94TreyIe9e/vf/1nMV2MKBGiotfLMcSv9B7W8yZgApp63t8sN0Dbv5of7229rt/FiC4B8Zs/wZ83L0DpbSwPe9HYNo9UOVHtx99Pn/vtp13f3b7s/v/uFBj16G3pUVfUVsKyyJK9mC4ps6YQkCY1+BdMyIawL4TCVQjVHrmqFOg3R/abhFtyYE+pN3uUCmPxpiaoX96esLz8zOWZakghrW2fl+7NKgwm3aRaLP3ynZQloC1EsC1JRkpJVwuF4QQqoaDUmDVgdEABLgVrNH7aNtT+lJekHNC5GKUmJFjQiqBCzNXUKAuFmDYItSYJsYSE8Z5wQACk4Fxvjrergi+JZb2VChAUcwiRpkZouo+7OD7Hl0MCOV5XOcJNK+Toet67A9H9F2HmALmZZF6zeKw9rUEZe0mIaCKgXNRnHIwMhsYJgh/UbJ52gnDOw9vPWJau4ZY6yugIGUSazC/glSESARiByapgY1BMhTWSqYgpYg8y3N2ziGzkc84QlukmcQgWISYEEPGOEvLRGcznp72IvR3eID3hGFwYDjEmDFOEZfzhNPbBafzFc/fXvD8/Ix5nqRHuLM4Hg/46eUJj8ceh8Me//iP/4C+30MYFeLwy1gRZ8iYtW3qTHPJfHJpKRlEzJJSobTps1CDIhlTBgFG2jUmFtQ8V8ecQU7a+OWcpHbaOQy+g9/1otexJHiS9q8//fQZISSkwOj7Drv9gH7Xy/v10tM69dI3fJomTNOE0+kCIMHp/Og6GCeU8fP5gvPlDBhCSAlfn7/h+fUVn58ehf2QM37//Xfs9zs8Hh9grbkpUZiKfoMCh9rhRDI+V3z79g0pJTw9PeHp6akGzXSd6lxXBoI694+Pj+i6DtfrFZfL5cZ26bPtOo9xnKo4rArFasvadjscdqDjA0KYAei75doO0bpVQEvsBtef1SFZf28XPPnHoKKYJPNiDaKolEQYuCJWyUup/+VSq08iPplKqY2LAc55WOcRg3SnMJaQY0CcRwlUO49dJzaeENH3Bl33gPz0gJQYiRld59B5gnEZnoHjvsdx18HBwZuuai6cL9eS2TU4DHtpMTstiHmR1ry9w7DrBEw1Yge42DHve3hj5Z5LYBUzYwoB5Dy8t+h9h2G3xzDs4XyH3DAHOCVoWUN1Hpp356wDl3WgzRDrJg5JLuBYyQIZSAeBkj2W9yTUqOrcsFLhP3IyGBpUgrTVYuv0ctU+ETsh52PWMgCGtVRBCBEiFBBUYMbbAEHXwFrCtwUckIXcxMKOSTlWkEKy8EUsFgk1it6MYVlDuDlnqkw9vTcFQnIiRF7FUe/RlVuHvg0a9G+mtJHU371fy7zW/VcGCZVr4hhEEFmDVi5sBwNorTwgAFjOFikRACcU/HIuSwoQKsPECBuR1pJPfc/SGhjIWewjSjmFMcX5L+uSgMmpZNaMrP++EzHXIuiazArmg0S4z5CH7b0IDqdQ7ONSxBxTFXGMMUoJQYqwxAghgswMGINUyqrCMsJAtAyolE7O04jz6RXOWnTdrpybAazsuZxkbDhnkXOUfeDK/YvegzKCcg5IeUFMC5whxCUjxAXzPAqjMkxgRMQ0gzgDpug7GNErSiwtL5EycjbgJB1upnFGDCM4zbheTwjhCmsS9jsD3nl0fY/DscOw9zAWWMKMaRa2IdjD2ox+AJYE8CQtgIXNlksfZovMDt5aON+BDRCzAVkRooSRhAvBgtggJkJiICwJ8xwxzzO+Pp/w9esrXr5dEBZhRRjbY7fzyMlIJ6VlxhIk0KNSH59ZgHbWtoDGQOLVW4aO+AeEltF2k1Vv1pa2REIDcZ1jCsLdlh/dag20m9rMgmne2LItkNHapXv/vQUI3q+J7wGKeq8boPLeebbHaa+xvc4tiJE3QEVb6tCeu7WtChCsJVnb0rb35R4VHNjEydtz3A+yGxqAfKrfRs4JtnRss06YW6C1veuf2W7P+ePBs65tH8W23wvmvxcQf/S91ed6v+/3zvX3Xsf/bNt2rv5ZsOSHQQVLBtasDokEsYVeWRZ4JqFWG+fQF4dMg96tfsJKYdd2j1yypKm2ZVOhxb7vqwHToARYGQq73a5SPPUhtMavBRBaxFGdfzU+47h2lNB71AVWgxTAVcdHGQy5qAgrAAGSNi3KjmhZBC31WB0mEUOUTAgVw7zf78u1h9qz/Hq9yj2lXMUfjSnikMssAES5n2mecb1ecT6fGxYE6vVobblSYkFrz2RjLXyn1Pwe3vd4fLSIKWFeFsSSSRXQxKPvd/CFPpyzZu5UmIzKPiLiKKUmoWajre3gnFL6M1IQGqQYZAEbUmJYuwIY2ndcAyCjNY2Q/bfoYcbqIOfST1tGb0Kl+iXJMiECzhVtCCM13ykUB4il7eKChBAdjM0gDkgxoe8HdH7AeJ1xOO7lfrPB6XTF87cTnr+94e3tgvPpitfXN4QY4L0FEeN8mnG9znh6GLDrO3C2MMbjeFyw3++x3w8CBMhKD2Z1BmQ+cWmpGZOU8aQcAMq1I1UrqCOOsJQkMFGp75VjcZY6TkOlxRUDS9Bg10snDmfBbOAMw8EhJ8aw3+F4OCBFhnO2AmNEhJgTOnRgZ5FjqmU45/MJmTOO+x12w4DdbodpvOJ8OuE6ikbB2+kEZsa8LNiV2v0QgpRUeYOHhyOstZimEafTCQAw7Hbo+76WNCn4p8Dd9XqFcw5PT0/49OkTpG4wVBHV1n4oZVyFX4dhuAFEW6epFXRtu75Mkwi7bTfvHWAtci4dUqAZIQ26VpGrnCX4k3BHab6r0b9bU9ouDCWJ4dzacjcXpWi1zdauzp8xpmRWRN8DRaGcjAiJueDAKCyHMGFCQrf08AQ4R5gmcUSGvpN2osYgxsLaKo5WCoBxBn3vYI2Fh4OFtPIzYW1/6L2UnpgM5OzhvcEw7HB82EtZi9nDkC815AzfDeiGHax3yNVpF4aV6xyc7+G6Hq4fhKVQu2wkENkbFkd9v8paIFOdK2ZTAp9VtHilrrZtyFaBQqPZpPJsb5AKQtEV0dar750Qea232ZJq40p2v83eS4tiVKBBA3FdC1ISp5EzlQxUvlmfVpu53ttNhi7rc4qISWjeKUVYBzDbFehpx2Vz7LV2G83nTSBSAvVaypBXIL5lAm2PD6zBz5ZSrbZJz6vzdgX1yzVmSNtPzdgGFf4TsBlcuhdkAhe/RYR0I3I2yLmAs2SlKI/EdwIEQDAgAYbMSimumcucCjCs85crkKDznoteAOdVGDOXoNA6r7CI2HiQrM0AMmzRICjJDbLy/mLCPAfkVOZnowmVcgYyI2QBHikXij6ztFhlARSQIzIz5mnGOM+4nF5xuZzx8PgJD8eH0sFKGAwhLkUHCnW+EAHacSMmARDkvljKHop+gnEiEj3N11KiGRBzgIA7uer1WGPBVsZUTKlOOc4JMUTM41i6DI3gJMw/FfOd54AQE5gnJHZgdojR4DrOuF5HTNMCYwa4jvHw4MAwuE4TpnHCHAKGzoPJgKwH+R5wHhkdwrIgZOk845wIPFJhBsYgwXxKCZfzhLe3C66XEedxwuU843KWBIwhi64DwOs7ilHGTPXJjTBjcxSWSE5ZRDqJCrBoKpimnV/ACioCZmN/PgqK1DasPyt7WP3nbUC2Df5BKMm69/ttA+GPjtUG7dsg6I8yzPcy4ffOe+8YH4EVeh2xlLpuv6P2uAUObo5zBzTZXsf2/qkk1HT7XunH9wPFAjRAWdqlm5tVUJPLPFWNn/fb9tmtv3+ftv9xMPv3swD+zLnu/e0ekPB9UOH++e8Bav+9m8YCP7oV1/AP9vn7OlD8MKjAUWoCicRwZeYalFvt5BBLzaZmFhrqZItYqkPQdV014tLSjiGt7uRHWyuq2Jq1trIhAHlhqomgTAhjpJ5f68ZeX1/rcdp6pepcN5lMYG3z2CKuWgPvnIPzDiAHE4XxMC1Cdd7t91JHV57DWEAM1XBIoRjtojAs/dsF2TfGIKQEafekrRiL8bcWnfeieDzJfVkYcGSM5xG7w6EKP6XEmOaAnGN1dmMUtFvBksPhUOnc+py15EMHfxsgqXOhDrK22FNBy5wz0pwwTwukFj/U4zATQoyY52V1DJmFcpilWwgIAkiAEHlBzOKcEai2fZJ3Jn3K1UmX+xNaqq5/twuGPI/yF4SqGF+ugyA6DznDKVBWsjTEEriQMwiJgVKCApasozhOEjiBCDEvSH/7HZfrjONhwHDs8fBwRN/tcL0s+Pb1hOfnEy7nqfTUXmQRhdSSXifRCji/eXhLOJ8nfPv2gk+fPuGvf/0LfvnlLzgc9xIkkNS0io6IgTMeCy8CAqBBwXE/2NT3omr4tX66OMYMCDBV0GsuLBeQtrooXRQ8gSOQELHfH5B/BqbrjDnMOF3e4HvR91iWIJ0fRPFMAoLO4/HTJ3jn0HsHAmOZJ3ApsXp0j/De4zpeMI4jdrtdaQELPH/9iuvliv/jf//P+Idf/goAOJ/eYInw9PSEYb/HHBJiPmMehZ2kKuQAcHiQoOJwOICZcTqdKsvhdDpVJkRL+1Q7oW3LdFMwQm3YOE4VaLxer3h+fq4sjO2WcxYHMyz1ncl5A2IKoORES6KwrIZdhGMV3ww1m01EILi6CGh2mki1RiRrruyW1QmRzFKbNTFWxrYEUwBTAmUDjhKUgETsLWlgmgPm8YQcJgFJYkDKpeOF78qckVbAmYGhl+Azg+GsQd9LCYUzBpQl+7jEAGM9DsdHYcVZKmK9gHUdnBM75vwAKZUbYK2XezYiStv3O7jOIRdRcec8umFA13cwxgGW4LoOsKZ0BpDa9s6toK+yqiqzykvLOEOlxp5zBZ10n9WBWzsPaBcXKiKwUketWitl/wL8VScGEqjf20S4b6tx0DoAALMBwcIah5otYykjs8bDkCs2QtgOLRDbOq3t+L9/LQJ+ZdY1W4NRFC2CVNc3BUpa9sOa4WvrrfkmGFERSi0VaQGJe/TVbWZzm0EkIlhj6/l1ztxeo3YpWh0q1fNJOTWPm4WyX+aSqY6/iGdmziAWvSCDNU4gFsaCcQ5kpAXoWkZSStaYCxAFQNkpRXxRnmFESqVzg9XOClQC8AQyDmxKDxgiMEnyJ3OCsQ7MKPoNBpwJmQXUikn0DJYlYlkCwixJhBQjkCMsSReBzAzEBIMMR8AyjzifhFk4jiPeTm+IKeHw9Al/+es/w1rgYA4C6qeAGGckFmDR2KKpwCuDU7RkhBlClBHjhBAnxDSBQFiWCfN8LToX8kOUwAoKkTBpKItflXKUuVtKWJZpxjKPmKcr4jyL8ByRJBJKSZiU9ortFGCaAPaIwWEcFySO6HYRIYmw4nUc8fL6gn7q8PT4KP6K62D9HikTrlfGuETEvKDfeRwPXZmjhGUW//rt9YJlYTy/nvHt6xumMcAYD2M8GB0KHoglBqwCpNLBKqYFgLSCluQOpCuHMcWeKLNFxpbcU1Nrz4XNAs2Ur0HwLRPrfeCuc6vNxLdry3Z+tiDACird328bjN+b763NapOK231vwZT3wV5rJ1qAWVlX7THacqstoLAtG2lBznat3m56LtOUj2wBhdZXb49dk3ENCLwtT9meS0GdjzYudkjLxqQ8SZKoVJjl2+1eUHrz+59gK7wbX0Wrpr2X/95A/WOAgNBqKtzb/x5A9r/CxnyDV32wz/9FTAU0i7lmf7fOKHLjFOW1bKGdgERSX63ZvZWKCMQgQcBup2UPsWoBPD4+Ntl2NX5Sa3c+n4vYnQQO2tFBAQctP9AMRbu1GUrVZNBgWoEEnZzOOZAx5fxrwK33NAxDZVNocCG15B0C3yq9qpZEW3umug6rcS5iQ0560lNBCRmopRfWGkxB7pWchTfiUKq2hGZo1UlrO28o4KP1p1oSIMDCOpC0TjzljL4XYMJZiyUsSKFkAoruhdIwjXEwJkmdaIbUo1ptE8W1HZl1tmaHpD5Z2rlZa6BtpEzp/U4kyG8ILUVW0g8pirOt7+Y247iKOaoTXAPwXGo7m8UpBkK0Fp0b0Pcduo4wzxFxKYyFnJCzBNymttYckULG68sJrgceHg7Y7R6RAnC5LLheF0xTxHiV8gkzeBB1AJde21BaKmMeI85vV3z+8oZpnHG5XPHly084PuxhrcHl8obL9YJh6LHfHeCML/e+QdQ1G1Z/04DTSikIImLS1kUS7BAJe4FzLgKhJIEYEVJkGG9qt4wMKU15eHjEbtjj6+/fME0TXl5e4JzobsQsiv0G4tQ673E8PlRQKSwzLucT5nnEbhjw0+dPyCnhehWhwpu5R1Jm9fDwgP1emDbaUWa/3+N4PMI6j3kZ69xVzRQtpRqGoTIXrtcrrtdrLY+KMeJwONT51wKf8zzj7e1tZSPhliml80wZDQBqa9wnd9/criU6a7ZZwETtakIIy4zrOGK3n+F2A2xOhVrNtYRIMwv6bsUZNCASVgPqQqIdALh2hKjOXz0G1fGQC+ABIhhmWFd6aXsH9B04zeC0wHoP3/va873vtMNGRowSDEoLQ4eOezAB1hKsM/DeSSehbIC0gChKOzSrGdyMGDLI9fCd/f/x9q/tkSM5ljB4YBeS7pIiMrOqumee93l3//9P2v28vd1VmRkRkt9I2gX7AYDRnHJFRvTMLKuUCvmFNBrtAhwcHCDEgKg6MuNwwDCO8F6rO4SAMEQMcYSLURgGTtIhxmlCGAd5tgSEGNoeAzandgNiepFA27+kogNjXQVYMvC2lHyX8ibviT6DrW22yTlHDVhgWLWjbU0iDSU8cuYfGZdONVC2vwPAFhXfdCK8F60irw6lGBdWSrkfk5tR+ijKcmdkl9pVGenLoVFjRxglumc49EC12QAGFPd7pFTBKO095+JdP/TG80dOh31+M7w3Q10EAe8dCUlFMI0n080wfYnNCCeQ4kLUSiKSI6DT05H5ZOkd0L0mb0KOnZNSS8/O2Npo46PNXZbKArkk1CJVg7wf4D2hVGqpkq0fWr152UNFB0AAcotGM0hZIGhskJILajKNAn3muYBUuJiYUWvGut4w30748ruwJLOmh5zOZ6xpxW25IYwDnl4OAg7UqnR9KZ8cYkApvq0zLS2WhUlYqwh/ppxQ8opaMpZcsCxX5LzIuqZVMqqKDDNJP64lg2ppQAxrKVhhzC1I84yyij3BVc4DiPPovMMwRHUk5dnnBKSVkFaH65WxphXDeMPbaQa5gNP5gq+v3zAOEc47sYFLRake5/OM22VGLisqXfEZTzgcnjGQ2F23ecHlMuP3f33FujDe3macTjektWKIAcNAYApyb1xR66pAiDFOWCvUQNbb0oag7vtB9gNkGBuoOk2hYm6Onv3u1xQbj4+i9bYmbGveg5SjNn/el6OUdeZemHbvNO7n9Pccun4d6FlX79aB3bU+SrUwW2B/DmMi7teiHkxpgAI5/SFdE/TaWyu2P7r1tQcf9iDNnoGlE/kueLvvr/6+fvTw3sEHJ6kPwd3vC7u7sGNjoG3PZ7vudv8fHY/b/h5MegQK/W85mPF+F7kHR+76HX/dr//H2vp/8PjZNv80qEAqmJeRtZyd1jZ3skN67+A1AlJrxTpvNOHNKdgWGBuc5pTbBByGiBgH5Jxwu82Y51tzhEPwWFeJDAkl+T6lYF3Xlu9sNdSN2miGjRiSslGZoj5pNOvl5RkhRFyvF8zzgq3cluQSheAF/da8zBhjc2oadZG3HNBeLOr4dBDHJclqLxuVRHe8D5pfr0KRWr8cxIiDqMTP84z1JnWYg/eI3mE6Shm0tSgdVIUOneY+9QurgSQGrKzr2iK05nxJdH8rOeYcKeiiasGFwQ5Yl4SFk9ATlSjQJhnrwhuctmHEOAzwQTcPSCnIUoWq6KkvjyNggtONMlslDFIrjCUSUrlKSUrvEbyAO8tyQ6mlLYLQmtgt77mBBhVF2RTeEYLfcs9lLGj50eWGgoIBRwzDhBilrFcz0rVaRMkLShXnISWt+btmrEvBEBO8H8DsJRpUxGgrRSjJVkNaNnwnGg614nJbUfiMCoc1FfzzX7/j06cn/O1vv+L4NGGer1jWBc/Pz/jH3wifP31CsyD0qJVFoJAMtBNAwZHlmTKyqrUHkEQxvaSRBB9UYLSCNDeXINGkmoqAPKpm75xEvAIFTIcR8zLjervichkwHSad+xFjlLkomh8eKa1Iy9LydokJ0zTicDzgdr2pEBbDeY9VS9KOY8Q0TgAzci748uVLAwyfj8fGUlrWBTEGPD8/owcxbY0xXRdjOJmjY2KowyBR9mEY8PT0JKkZ84zz+QwBPQ9tzQohYBgEdDDgznKlr9cbuFbE8T2Y6WPAOI3wXqJuBnqFEEE+YJikEkipGctyw7LMGPIRgQdQJYlgOk0xImM8UQNcCU5KkkFAXjl/1rVgi0q19UGjK448KEiuea7CTHEQJ8KxAzuJgnFhFC3rSI4wjSMKEUr2GIKImiZXQJqvb9oM5ByGGAECUs0KWo2IIYIQUeHbmkgkY468rP0hbgyuaZpwOBwBGgCSMRpigPcRLkSEGFWFPkpalzrT5Byipm2lrEwlL05+UWaXgHNdFNtvRlwuCeu8QDIr7qms1p+1A9fRZqYZlGrUOtL542DicmB1cLWs7qODGZJ2gL1ho4AFO11TJOJoAILsV8KoMfV9ac9WpcH2r0dGrRlUts+1soXqEPTG/Bah20qq2T4rcy23/cg+YwDJPsrXtBlKhaN78LdnGvR7yN7Q7aODzGjtyFnAgy0dYtOhqOZs0Ra9lV63n/ZEoGQCBS3MeRAwwVKPiEije5bzLnoJdlQWp9gO6xcT0VSfG5qXsd0vq5FuY4EkTYltrGgKhjB5PByLYLF9PhBQSwZIQChyXvcjr6UOPchVEIsuAUqGL+YkFsxzQuWC17dX6R8iDCFizZIOQz7gfH7F6fyqpSqzlLSuDB8HxBwbsEXE4jhXYSdYJSjR9ZG9EbViTTOWdQa4aMUDYXhULsiaBiRAglUwcsowquAilYxytuoHRbJLyMrNMoidgkRFxasrcFuxrsAyJ6RESIlwuawI4w3P3y5gAi6XK95OVxwOA4bxgpwZJQur8Y/fv+Lt9Qw4IIQVPkS8PAPD4LGmgvN5xevrBafTjGWpWJYKRwOGSAC8tMFBdZ4KiGVtdUTCU1DtLedl7WUCPFkKUtZIs5yrAiJaaexLw8E2M6uxjHqn4hGzpw9aiZaMa/bkIzByDyrIm1sFnfu17mOQcP/7EQDarxUfOYP7cz6KsDdnvnPk+7XOAlx2/X7ddEQIXT/eA37Qz9EWvScBva2kew9qfMTC6M9n+8neJ/kIHBaQ1ECl9467+CRWiUxSFc3G+J6ugiyf9e6+278/+M7+udyBC3pSMgat+hm6ET7kPvDuHH91ve17fNfIR+DBfux9dPTg3H+nLf8nju+1A/jvt+WnQYXEVRYvElq6c4Q4DFiT0FnHOLQJkPNWemkahf6fclLxIaeOiEcpCWnt6UEAIFGOeVZlXo263G4zAKHOOyflBBttPgtCWrJVLygNxDgeDy3SfrtdW2THOQEwUlpxOExaejFoLrbk762rRH+fnp4xTaNE72pp6QElZSRAB7tEy5dlxromxBAwTBHEwO16BSZoLptcg1HVWCWM44BaCnJZUDlL9E5F0SznGwBIayEXZszrCrpecNCSkbVWZQ4kVAVSUkpajeKgdGRWeuIMo3p6HzWiKGr8xvIg2hYZp2UYAXkuy5IQgijVxzGipAKqWZF+FpEkEKpGzw+HCWEIQM1YUkLJCUtakUuWDa4U2eTg2nllw5pB64JUqgppR7hYUJMoacdhwBBFpb8yA5r/zwXiCDsPcEZhMVJIwRzvTOCrNkXu4L3kh4IAUmBsWbGkiiFKNFY0kSscVXinwjFeQIFaGLdbFkPSVSzzAu8rYkjax0DhjIIE8iK0VmpGhSiJr4URHIFInPsKj9NlwelyRa0Fx2nEp8+/43AYwVVqif/266/wbpCqIKMI7hXLcyM0Y1KeijiagBiMFStc8KCSseYEEDANI5x3ks/rHSINYnQ4GXe5AmVNiI4FJPIEaI1pEDAcI451AueMZb0iRMJhmhADYTpETIcD5tsikViW3FsXBnz69IsYrTXhv/7zP3G9XsAsaVJ5zY1dMM+rMlfEKKIqEdhxiHAxYk0Zt1mED4MCayllzPMVh8MRh8OEeV7w+voKABjHCaXMkj+bMg7Ho1LpPQ7KhHDkUFmuV6sh91EZSJM67MBtXrGsGbfrFTlXHJ+OcC7gfDsj5PeaCgCLE0GMYRxwPD7hNs9Y1owYBDwZxqiGYEYuN+S0ouYnzc0XsTGoQegc4HV8EzHYyXoNjbrWem9I9BGWWuWzzjEcVYAzhG3O8CowWKrUia81AUV+z8sFa7oBrsAPAS4CQ40ITiM/RSL7lQEqDqjC9CIfQHCIkOfnY4B3AX4o8MNBmT+AV8YCE5oxAZYo4jiOiOMkaU1FRdicw3CYEMZRdBpiBLMY2CYVaHPCAfBwgAOiF4CsFKlmVNly66uuF6KQPy8XrEsCl6yggCx50UdMcUJwEVbtgOsW9SMfACc6FbUKHCf2PQHW97wZ2lVLEO6PomKxIYiDBAZY89vJbUZODxYJ2yZqauAGZIsuALXPG+AqRpDoBZjzK/vEVjZ6YyRkeCcpb8syI6UFzm+6C3buEAJi8Cj6nVwk4n0YJwCsoL8a7BAn1wIBAIFLEXvC7rmIg2slzkpOAvw7kqoLkNQOAreokw9RXieC8wExsjq3BSnL/kPklQU4gIeCdd40TqCsH2OEOZLoHXmphiSCfA7eDTq3JM2MiFE4g7OkJhAcpOZ7ARzgkvR7LVXHtqYp6P5raReV61YqFjInHQR8r6DWTm9rAxxyBbjIa9ZG7z3qUIUkz+I81uREY4Q/AXAoAKYqQoMuRMy3K+a5At4jl4Q83wANioAIVDMYWQSeLWILAekTr5jzDW+nb5Lmt4otEyhgnCYAGSUtGKcDYgxgzo2RYcavVH5ZsKrdsKYEMqAKFSnp552kN5A6PQ665lVWgAEoVk6xSP+TJ1AkSUlBgY8e0U+gnJBvC5LqZ/k8AxSRmSVF04vIbanA6XzDkjIu5zPmRdbaWmcBrRFQGThdZnx7uyAMEcdpwOUS8OVLxuV6w7omnM8FlwuwLA5pFbaP87JmiG6SlmnlonYMaalIJwzhwrKGVIYz24Sl1GYlSZqCrWvOayxQUx26vmYt70pgrXjDzaHzuqbsAQMnCJjsN/pdAnfpQOK4Bs3Nh4JFG/537/DvAc69o2/XfqSp0oMHPZOgB0b7krN9GlZ/2Ofsu82Zd05s9SwpQaWULaim/WRgZFDheOvHtk4b8Mo6VxQU7K7ezuGsT0ifE21pVrDrtQ7YgFG73z4Fo3eE74GYDoatFoDaUvmoOjh28ComSpUkr5Afa/8AVffr9wAvQwnttqfv3iOG2qyb9gIRaaqF2rYsJ2ALapABvtSfyU72oH3ykVI6NA3bPy0AsHWxNWQbW2yGF0xAUlKQ3vcECxN69/odUNEBD++uuW/23Vz44NZ2X90+96NgQR9k+MGv4L8DKtQMZKVbBUGsVo0m2uBtuZKltsk2DMIYuN2AuYhhSgAooKUoGM1YhKWcOrky2YUKLHR9QUQrSoGUGiOHcZywLlrP2AOHg4AThpYK4mrUeitvtdGpjX68ReUXXXTMMBCjaV0XnYgb1anWCm9K2lZTmaUGvaUeLMuC+TY3cUUi0rQHumMzLEtFWrJqEgySJ8mEeRYKctDPsoI2uRRc5htA4rh574EVyKs4lqtWiGAWw91UpHtat5STWxvb4vPnI5hFsNLyxQE0OraVhrTos/cDHAhrXsHFDGN1vVmphpWRU4HX73kQctnEwwCoAQFleGxaDblWpAIwEwYv1Teejk9YlqvqXECErojhvIi5idOvEVsnFPFSMrgm2ewUPS6loKSMXCQyCY0A2gJLuojnVYQYo1LbizIlKqtApFLNc86oWSjMzksuuOQIFeQiyCcRb2AEVeSyCmOjMqp38NMkDBFPWEvBZb6gKkj26s749npCjL6VGT2fFgzDhF9++YzpMCkyvdHnnfPCiNC5QmEA4CHVNiCRqzCgpFXAHTPAuErE2osD5t2AWhg+i0MkqQwe7CoyF+1/AJEAB8zrDet6A7hgDA6IEbksyNnDeUGC53VBLgXDOCCGAM4rvn274uuXr7hczzgeJxA53G4zhnErEWtVXD6/JBwOBzw9HQEAOa0i4rrM8MFhvgk1tuqcN2HTnj4IEJZlbZVbjk/PUsVmHFtKgzAaVISu1qbgL5F02axTygJujJOUYtUgUIiS6y9il/dH4QJy6lRnSS8xhxSOtBIHIQ4Bw+CkDByLIruniC28pJRkrSSACrAn1KrMIFdVWO1RdEYNN42qenVkRCSyE2GiCqICIAMlodaEUlbkPKNU2QMqqR6HGrAMBjxpdMMhkrjxIgEmDo7zQZ1Bp+yAAjdk+Dw2UCnEqJs9NQdR0mgCwiDrjzeWWxzg4gAmcYy8GnEiJByxMbJYBGEtgqDpH1U1KwCA2Tcnu2TVskgZbPoJZohwJ4rIwqTaqP8aUfKi7m77ifzIellrAVU2HkP733szxAyPLV1OntW25uqn3hnekoLQRfNJ0hbkPB7Oy3nk1rdyWo+iihugINFRBksEOq+oXJTx5N99T5xQAUMZRdYe71o1BNEFgN6TsMu8VinhWkS135VWXrXWCu5owQ0UqSYQ5zeng9BylJ1qi4QYEWtFSpbyouCpPlQr+cxbqwD7IcB5JyVWnRdjRh15ZjV2tQKI7ffCPBHldNJ9ppaErOPaLiTjRYGGyrK3lPyOuUIa3CGnWick4DaTQy6AJykrySKdjcq0ZcI5NcZZjUbvEccJBkBXGWwizhqkcgqlVfL2tUyoVUcJURiSYBNDrKhQmytGuCDlHK/zCVgd0rwKcOMCUj6glAXrOGNaJ8QQdJwwyMleJSzNZRNk1BRLAY3FDsxVSmxWljojjjf5OBZEWNZbRgu2yDiUAUE+q7MugLEPAR4EJnH8Ui7CBo0BtQleAj4KAL2uonN0viwoWcCsnAqWZYX30ldrqtKPhZHLgOuFUPMNzi0t6JVSwrowctY+sAdGRX4qqzaHrBFOwxxgwDM19iezlOdkMFwwpg2bYQOL8NqQspG9/bWtN/sx9+i9LShoTms/j7fPOjW0tqj8Bhx8dN799R/pENh7H0Xj+3NZFP8Rk6L//ZBRAYBrRerWILuvPSBC3Xm3/jVnlzZPr60xWzS7P0e7vt5bs03l5Lrnbp8xfwzYUiH2oMm7FBAdQ81BZn2VNnYtgRpDtSrTkR+BClQ1eEX2xa6P2wU7QKk77l7bdA1aG7Gx737IQdYl9y8/sy2+9+swbDzQ9pn+i+1+9P0HTWKzhbpjA0FgcZL33/sBNsGPO/yPOvrxOf9Xjp8GFYY4gUuSDTgzoPnx4yhVAkqpSFr3l0gHXSXkVLG6DK4E7yIAUZsuWQ0iyEB1FBCD5KKJU+/bxt6LJgJoIoQGSNjhnMMwjhg1dzZniVI65xq7wCpLhBCbwyA0H8uLDfC+KNpLmtefkfP5bvEA0DQTADQ2wdPTUxN7u91uYJZ8b3OIALR0DlPIt0VuGAZFTou0LSWJTpEAEIOKX/I8I2lFi4VmibIrOCEbZmmUU8v9MkTWWAjWJ8CWT9aLL0qfWN7xvRhmc1hzUWEn6UNnCvGAODdcpeb1OWMeFhXvlFJJa8rwQcCN4IfWf468GoUQtN6JcThNRxGYjAG324jr9YKkZfisrTIGNuViVopgCJK3aSX6ZOEmZMrtWgSJnjt0hjcDUDHIwhWVuprLANgJPZxU/bopcVeooSn5m0CRNnmH6Dyy5kCspqvhHKIbZSaomNTtcsXtdhUQzwtyuywLHG0lTy+3BcMY8Le/fcLxOOFwHFt/WX+UIlhpU6EHq1aCggqOEII4VusibfU+gIIHIUC0MQYQgBAAdg4+BrjgNXKo7g8TQohgrrherljmGettbYbt7bbg5M+YpiOWdcb1ekYgJxR2MK5zwuV6xZKW9ky/fnvF7Tbj+ekIo1kaKPb69oanJ1PvlxJmKUlVkfV2w/l2lTkVR+RccDqdxMFfU6NkWyWK0+nU5sPhcLgDBG+3m/bjJjhr4KnpokjZU8Kvv/6KGAes69rWhWmaENP79fTbtzccw4Dj8QgfCkphrGtGyhWpLIDziIcjjk8BIQwgpbJKjfeAGhhOio9jy/8nQTOqg+XsE8E0AXVOAA2Zpy0Pv48KyZzojNra585zE+az1AdSAVHkLEGzYg6r9HMcJl1/g4AJzsNRALmgES5po1XVibxVpbAoka1ZZihJ2smAw9OxfaZkydduYKWmpwh4O9zpHVjanTmj7Z6acdndr0bYyUAINkaBREKcEyV8iz6xhWIciWNGFjUBQGJoMdD6kK0kIVmMTyjy+2NvuJrhdx95stWp1wqwx7iBAfcOgETeuafV764rAm9Jz2PUe2gZSWl/r510R3fVuWs/dk5hyGxGru1RvRPCLCVvS6mA5/sxyEUNWzQKtpVb3qJ1psezF1jLd6WjAbT9rhcbBt+ngoDu6d8+yPpmsJCMF8ZWFpRBnoCqqWjswVQBFBDlBhKxqpCJwGBXpQpS1YE7M1RKIwNcCggVwQk1uUJFRGtS0M76isHFHE4FgBnKalNhZsi+mfOKECNqHKTtYKRlwTwHsdXIwzu0lKBhkKpAAmAyanW6ZxHiMMLFgLwuuF1OABHyWtr8rSo6uywLLpcNLPM+YBiPAAWp8jDPIuyogNQGfIoeUc4ZSUWXuTAqkfaxsinMCcwFKS3KpNV90TGoihUqjJoIOAFCQ6gwXaisIA/BI7NDytzA42XOyHnF9TKrNobDEKVykiPZG9ZF7F6wQ84F18sNl/O1rUVNmJQ32noPzkHXPomWU6PiywIPEFyzPyStVCv9KEC9d5otOPaICbD/972DdS9MuI+A98f+mr0mQF8O1n73996vJY/+7q+xBw9sLemPPYCw13ewdcBs8T7a33+nX6N6MKVnAPYaEn2b9p+xf+/74Ht9aH13tyZh56g+uJ++b/fPtKrzT9337b1SM4CxpUHIiiYgu61ZuwZvAEpDLe+fwx78sWt9BAhtL7b/dL//4rUf9LzvAKHvONf9M9xf83tAwH4/3K5538b9mPioLY/6cN+O/nqP2vsz5/yR47+hqSALV+Ft8Tto+bZhGIS+p22upSCOASmtmOcF8zwrDX9qkWMzLiR67xpwIMI9peX695NjHMdWVo6IWtm4kjdthmGMrfKEiTD2oITpHRyPm7iaVUjoF7zNedjoQ/0CRkQt7cAehAktWm63Xfv5WUrfLcsCy9W2MpnWRru33pmR+tNQBofQx8yQBMQIv80iSvf8/KSgAJBLgdPSfqXUO9aB0Smdo0YrF3ADWBbJ7Y4xaDlJSZmQTf8sjmiHgkquq1wLzErjAsh7jBSRq0e+ZqzLijUnTCNrxEgYDyKid4DsmSvWdUbOFdN0wDhC2RBy7zGKw7yWKlEXCnAaSRD7nTFEFamrW94uDDc1QICtpro6YVDDUXbZznhkBR+pAZGw85SqqTwM54TxYswWsLA0nC4WNddNV6Sq6rrStWuRyJv3AVOI4CIO5bpuz38YA2Ic4BwhrQmlVM0PBa63BV/+/IZ//esPfP7lF/yP+A8cXg5gFKQkRqTMMa+bH+szBMB+uzdySDVhXaXPDlPEEAfEIOX2RIycQC6KWE8QIweQCDAxKyV4Uv2JAdfzFW9vb4guoOQKFyMAwjhckNYCR4zj8YAYPd7evuGPP/+F8+VNnPCXI4L3eDtd2gbd0xStIsuicwzoRJGcQ6pd5QZ9xlJ1Y0YpMudeXl7gXGhrycunF/z973/D8XhEzhmXy7nNm+ADfAjtvaRpNiUXXK431FpxPB7xyy9HhBBxPp/bGvLy8oKJD8B/3q+nX778icUHACQsH3W0awFOl1fM64phmvDy6VOb60UdA5CMa4YotlOlbSy7DK6yBhnTRKIbQr80pH8zfvR7UENTAZOiUXqo8yi2uTmt4oKIPkdECIBjD3gVPi2ajwu9hnNg9oDTtC4XNIUu6HpCwlyrFchibPaAgv1t1FOGsMFMA8ORUIQv52szJo0FtgkEiup526TQGXvYjD+5t45FVa3kWhHmA7Y10L5vlF4DJgDA9Hpsf9sfvYEn0SyLfEhc69Hm/tFrvbHd2zWbwS9Rw63igcYK6f29fBSdlH2vdmOAmzMj67mD91ZVyQADo9+KoyNl60i/A2X6bbnZJuBogqfkjKJv97A9v97oNBqz/di+KntbaOPQxhQBYF1HgpcS0aIZ5RvgKs/E8vm3yhzo5o5834szzx2ooNRu0YgAAKeRY3GKWeeO6P6YM62AF7OIIOqYcCyIILPTcWrXEACKWL9TDYAQdoPYPwUeHoCkJsp9VQR2YBQFdFSUFQLGrUtq6aTee4QoZWFDiJimI3IKKp4pwII44kFAyBh1b9ZUTw8ABWWdcVWtJq4Q28QDJc9YkVGLpN+VUgAiBB8xpAXknGoarA0E4Colk2tiGNCVtQKLgXpNC0DvlzXNxWyCUu3eSVIKICkLxjZClbKNMQ7wvqCwpsLWqsEUQspqhKOi5FlZBgK6rVqaUwIlSZ3cquuAE/Cz5jbe9/R0+9tABOecCqPfrxkVaIwjmwcCevkWaCp8Dwhvc/l9FH8/5/dOs7XNzvHoe72d3F+rtdmAkZ0z39+XXadnA/TOaG+D74GR3qHv72PvpFo7zF7vr7MHFO40XvQc9r19G3rAoE+f2Dt4+/W23w/643uO6v452G+7n/6e+t/7Z9aCEQSh+ciZt3ZRRYgOITqApMS1lCJ+lP7QsyK4nedRex8BKP08eAwq/OTxA6DCft/jBq/Y1zUg0HCK/Tn5g9fVfFKbW97fwPw2/3Ztuf/+4/Y/2qvfX5vfffavMIO/Ouf3jp8GFUqqQFbky3lEHzHGEQ5O8vacx3E6ggtjnm9wzuFweGrlHcfxgOfnF4QQcLvdUMrGIADEaLbbMcfBJqyVRGwLbN3KSRGRiu4o1TBv5ar6UpE9q8EGrhmevSHTpygY02BfE9vaZ3oH9jczNzBhXdfGijAFernP2hgK9hlTlLfPRi1pxFixplWCgMVhXW0hllJHVcsl3cAYx4jn52dM04B5XZBUSZuVnh6CRWsAQfkzUlrU8JZ+tlx2772WjpRnI3ndtVXzEKNb8zFZSmOJiGFGqQRPAX4c4RHg1ghXJK8ITijL43RoYkzeB+QsjAzR2/AYBmG/jEOGVw2KkhnXPCv9NQOFIeWwoCkxhOA8RNlYIr8WUSSSvMyWn2ql9tjBeRXpgiGzu0geFFjQfxtoBjCc5Vg5ybt26kiVosramgYk+ZsOxYAGBTecGuPRB0QfUDljnhfc5lsziocwwpMY6s4zKmc4H0FOjKp5KfjnP//E4fCEIU44Hp9B3qNkEdCSUqIialqKGKzee4BD6yvnHHwlpFLFQIuAo4gYR0j6iuRHuuhQOQl9VpAgMdhZQJ1aC46HZ9RfM6gSzqc3nM9XOO/x8vmTzv0rOFccDgccjoNWejjj7e0bSsn422+/YpoGXC5XTW2QVJasFGKvIBhQMa8LTqeT6DuA4WMAiggpWlnHUgqenp7BzHh7e8PXr1uJ2V9++Q3DMODz58/493//N/ztt18xDAFvr1/x9vbW1ic/RBwPUtbWzknQUm7an8fjETFGXdtkPbGKMxPeCzWGMOB2W1DrV3FMioBojhzOpwtSrvj0y9KcOBH1ZBWrK7LxabSOVE6eoREsz2AKyk7RQUuQ6Cl6w2kTiiPyAsZZzJIUzLUSdzoP2N0DCj5MAAmwZqXygK1qDjMj1ypzLXi4EJX67kXbhHQD9xtwDQbYkVTgZXTrr+X2O0yj6OCQcygKzPaVfqzqjq2567qlctkaa0e923w3/Qk77J/NIWUARHd9SUrXbIal3wQKZa18H4nZG5L7yNP+eBTp2EfGSNGC3sjlO1DIDBtSkNHiSu+F0vbtfV+GUfO6s5SvBADvQnNoKQBcJYWhKjgJdfCZNO2ENjE024fvoogd80EcS2g/79urmgdszuaKUrxG4SOIRUiaoLZGARw8gq/IyTWDsRYRBSwli7ZDyRKtU8xH0hvu+1+owfq+ihACxvZRT7oK2C0aHw7eiZPpnVDqBZiXZ8VtLBEKbxFeOL2mE3FCG3XySIqc1wf4MIChVSMUJHHO2s9IWVPWdGerBUgpN/FaA+O9C6i+IMQR43CEKxUrrNqRRPALCrRYIZyDOs4K3ueEgoxaPXK5AmARVB0GgCu4ZNQYUGsCiLR6DJCcQ0qzzG1LmSUn5exqQc0JBiRLamMRYBusYKhG0sXrbmAKQ9IzjKFlcycIoglyED0hIimLHgaEUEC0oNaEvDKcq1gTI2VoUCApyJ3V3pB5Ns9rszXIABM4uT9l/PROaG/b7p1AIoJXYAFkygXcwIL2meDv7GQ4J8So3bryyPHfv7//d3/sHcP+fOZQ74EL+7etHz1w0gMCPZvMflpAaNcG+907z30AsO/D/uhf6x38/jn0gIJVpbHP34PV95Hrvs96sOLR8aOAwSPnew+S7O+l3xf2/94/45K7ccCWnmtzROZ1iKLlw5Cy12LRb2Vgu9Z1/fEeVOjv69Gz2d9ja/878OL9+R68810g4hF4YfvlO1ChYcqP72n77Ef3sQEtdo3tmupj7Ob998bHX42dj/r2v/u9Hzl+GlQYpxElz23Tl9SCuXWaOehtkjO30oXTNOF4PLaybsC2gPQLqTmIvcHQL1Yb3Vhqw7cKDIuI4ZnhY056j2YaMGGO/7dv3xQFT80QtTKNAO4Wkh7gMABhGIYGDBjwwLwxJmwi55xxvV5bewC0a1pKBDO3vG5jD5hRHlW00IAOi542xFcNSDOqjV3QSjNhY1BYe83Y7stm9ucwY9iuY0Z9vzAB28KfG4ChE65kpKy55yFgUsO6RTZjhCdGrakh/KVUeGcpHmIoiWhhAJFEK1JKIjfoofXWHQpLPqSpnktta4nWiBq+V3TVoVSgVNKFUxwuIql4AGPESHxKqM7q0DraRMwAQATwJM2hIm/57HY+sSwa7dQACa5VDDlW584JRR2VUVICUMG5AArSBW9RP50ziNIWBI1IAGuq+M///F1y/oswJl4+PWsfAd5rDrHmoDILhdPRiNttRUqiPWBGeykCxq1pUaaIRxw0l450o9cUE4v2UJVeAzPG8YDwiwj7pFQwX644Xy6YniZM0yB50t5hHAOgxj+pmKf3Dp8/f4JzDpergBE27g0ENGHS8/kN8zzj5BwO04RRGUpEhLWsiFE0OLwL+PTpkzqWCcBrSw0BcMfWAaQqyvV6xbIsyqySuW4VH6xcbKMvOimBezhMyLkoUCi6LMfjUaKxD9bTz59+xWvKOJ9UPFYdMRGWlPSHbNE3HZcEKSUme7+ya8BSgUWNSEdegg1agtUINDJv287YHLO7KLoCcHeUzgrUVhZPqM8EAZgYAGmkl7mCVQHce2U/eQcURmap8gKLUAFNcEpEGKGilRJlE0NMNmKLpNqaI0Kuwo5zXqtK6L4QolTiMDDHztWcD95otAYm25zvow29MWvX9d7rOsFtHWh95kxtfzOoHhlN/Xu9Ybj/HNFOjEuPu/KU7bU+l5l0Lm8/BpBYBB/GTurHQWVNfYC+3wsnb31y70xDou+dNk6fbrc36vcgCquna/tqnxrRDHtsqSmlFLCCadszFZDY9i8zYu1+TYPJu+09gDq2ngEWAlbUVFpKZC2ae19SG48yTkXRv7gCpww0A7+kbaV9vuWUK+Agtg1AziN4hmtiokHHj6apGeMAMjeKRah5K0sHkmcmFQwYVKvoAXgvArSVkTKrUy1pnG3fVtYAtCJCzRVJy8eGEGTNCAHMKypnEaYdJ9S0glJCrYSUVdzZA0PxGEeZ774x4gpyXpHWivlWBEAFCwNyGlEOUuLVrw4ubOU+bcx4P9zN383p3oJG+wiy7NHZhraMb7NLWIEzvHdoiIAQnVa3YJATtmYFpCpXDMBNrrtmxryKTlJZC8AZXJ0GeqXCibAUio4FuS5pAEHSfutuzt47go+cfNHOoOa53EUh0QPFxmx5T3ffr0t9hP1xlJUf/t6vV/v5/tF5+7Vu72xva877frHv7hkNeyds3+7+vH1b+/M/Anf359k74ea79G26Z4vd+w2P7unR/ff9/LHD26/lj51A+35//b5vPz6MuaqOLknAzDmnIpsSyGDkzUd7N2549+9HnjYZrv2uzfb63akJrZLVw1bTe+ClO/Ff3PN2DmsHUNEXttjO3c+5OyNg97lHzXic/nAPVmz38gjw+6jNf3V8DLr87z1+GlSIIWLQ0mpWjtAM7FJKM7zFEBVF+D7FwVIZDAk3ww5QGqTlnuLe2DLgAcCdU+3VoASU7hUCTI/A2AP9gzFH3jmnStUJRpPrRVtERFGYBQYQ2LV6ZNna1UdXjIYpbXJ3P8zcUNj+PuxeLZWDmbfUiCIqwxuocG/ADcMgwocaqbPoagU3zQWL2JmxZywEc5CYWSjnMeJ0OknZy7xFLWqtmrs+vKvFPs9z+205V/39CGAREcIIroR1zZjnFTlXDNEBbBoPDkMctE9JjLpquWAEK4dIJOEWR0FzWSsqRNDSnmHOsqnLcyJdoCpEYDKCtOwpEYM1OuFDaA4RUCW6RkDQxRTMIrYIYW142/g10t8bkM6JsKGkYOhY8F6p02o0tGif6BKUnDFXiaCULKKWcCK0RSyRJIDhg6SOrKod4LSsz3I943KStALvPf7H//wHfv3lE55eJNJvzpQBb1WFI6Vs6037qSJlSb0Q9gIAZhyPTxhHKQe5ZDl/1SAQNPIm6eJSypOdxxAi0prgfcCaM/IlYTxFHKcJT8cnALIg5rQiZwHS/vGPv0sEepqQkoCE0zhhXUQk1YBFm0s2Hp33YGwg2rIsUnEhBBwOB3z+9Aum6aAlKQf89ttvbX4L7VmcDAP1LAohIpBPDRAdx7HNUTOaZI4sXenaWSmv3OaFrYHvFuAQQdlYCLI+XS5XvL2dkFJByLmxrnIpCFVKzuWyIGRopFOdLpCqMwewI2yROBk373JDWejAEo3YIvS2OdpnHVETw5OIha1jBBcHhBgxqnEhFQAWlFSEMh2jCpwwHOqmiUOa+mOOu7RKcs410kdaZtaT01Q28Y7JOUQXMPgABxWlTUJ/rrViiCOGYdOF2RuFBqDGjvIqJWu3ezOnxfYB25MkPYUUYMHdeeE247RyF9VoBuu9o9AfHxmHP2IE3DtG76McVZXgN1AA7X5atKR3vOQM21rbOen765IwrZG7lIPeeN3/255Hey4756aVn/bb3graNEyYRRRZgJLa2Raa8qb3ayKPtXKzB7zbXpfPZXWyw50+iK0fOa0AC6AgYFSno8NSQYkIopdhZTwBMNt9lvv7baCCpp85GROxDgpoiB5PYQWcbY6SgLeiP6BsD5CmZGrEvlppTikZKc9W+gWyxcrzRYEx98CSWlFZhGGlqouIZY7jCHAA14y0MtZlESfDOy036VFZBBJTLqCigDIx4KIwInXM5SJVkE5vMy4XqRgxHaVijukErcSyDjmS1Dqn4qolwTkRgKxqOzm28qsbaHQHKsCYOluKDndz0YCnft5IAKwCXvreB+m7GD1SkUof3gtLouSClHSsKgDvVHwZ7HSuYdMsIg+iCq6SymNrTq8n0Nu6d0DBB47xHXC5XwOclEKtPe0eW/DHXutp+4+O/tp9uoMdewe6d8x7R/3RuvHIue2d5X79+si53h+PANy+rX17ATy8jrXXbLa2B+4CadaOPqBm/kC/zvW+y3593D/3PXjyvcPa+mi9l1TP+2ex3yMeA0h2rr4/AWMr9GOGVcumpQh+D1Rgmdv3b3+0r91H7/en5q59++O7Y+PDd96f4/4Z7J36Hgy876+/emaPrtH+xj2L8UfP9bPX+v/H8dOgQq0VR633nlPC2hnLMUbNqxPUXJzBjS5vdeH7xdQmoFGMzbg1A8GccEMEbUIQUYu8GyvBkQcgwEUuG1sAkHOO43gX7SzFdAwOiHHUyS/U+WVJcE5KUj4/Sz6zaCEUeB/hnPSFOSAWHW1Cg26r3TuOI56enlBrxfPzcxswdh+2KQLv9RhEcLEiaMlE771WU6gtEicPRs61LAvO57M4XyHIxuw2Eav94mAMEvsdQsC3b9+ak2WCVwAaeCQpEUNjdRjjQZ5Xp3jutkV10JxMKdu3ajR2xTIDBOnn4/FJmRtCHffeoWCLrJlQXQjD3aIoqu6sY+iIskpFCGNviP0kGGAYJgRsVTvWdQajwgdd6OGkhrhtCM4hEISIqtcTI5V0XG7GrTld1nfwPa18Kwtk48Sef+nmkJUoYmaQc41OXLOgpi54jYYEFE3lICdlTWuesQSHOPyB//f/y+N8OuH/8f/8v/A/3L+D64Cq1TbGQQWSSCJqjISUZynJ5klE1zhJtYKr/JupwAdCpAGMjLVRelmM0VLgWconSV5ykM+PEw7HZ/zzX7/jdPoK74C///orXl6kAsPb65sasxUhOIzjCxw5BWqSgFFDwa+//YZlncFV1p1v374BAH797TMOT0cE57GmFWtiGPvn7e0Nnz59auP6dDrhdrthGAb827/9G6Q85YzT6Yx1TY0OT8wYgsfnT8+4XW84TiOen4+YDgesy4zL6YQhODgn6RciDrkoGLOqgUGIMbTxUQrfrZV2vL29IZFUjACLMWrikSZYaErlti6u6wwZFgW5OERn5XkD2NhAMugk/cFJisNGKUVzrmzeimCc5UaKs+eUxkwq/LZFHHyLlotjOYCcjKV1XUAuogwFzknqxZpX1CJRPxcGFRcTp8rmTtXSicFJuSoAmgqh6UREEkW3CCMTSiooqzqzKG0fsX2qZ1oYmCrrlTAcwALiNKDZ92sx330PAMZRq/HofRcDbZwwsdoa2PpFa42zPP9Arq1lZjzJc7Afe10+4zQ9ZH+YvWH32qeY9IYysO2jmwjh0BglgBm/m6MhmhzyfJwzcL+/pqapsOqn6DpqlZrkM16dKaHhG8sE2Cqb8Ia53IEKZng72pyvnNJWRrIZ4tvnhXljpawl11ccPiHkkwPCGhGdrF2oMh8cBFRb5yx7AAHLsgprMEvJ45yuul8lPXdpIB/b+b2G87RvGOKfGluh1Cx7tjwSdTJJU/1IRWQzKi8ASZlEuZ+hBQfanqqjpDkzKaPkBK65BR44KXjBjHE4wPsBlYCkGkDGjIBzcg8kDrNFz50T4WTRCQCWWUpXJ6sCFaR8ZWFGJYCCRy1SJpo8oS6AS4RSE4InpFxwOs+4XhbMt1WA8jCiTFa9K4Ndbc5LZWo2nyMv6RPKRsi0zZGq9lXJO42Bmpvd452KZ3JVPYINNLN5CgDOS0WtommAcdhsq8pFIqQEFA20lOxRjfHgjGVT2nd6u2mbF1uOvdzfYyaBBdr6+dA7hj0QsA9Y9TbbnSPZjZkGfOoa2dvJe+Dhvl/vc/N7x2fvpPYshf7eemDE7q8Pzj3Sl+ht/v3x0Kl+8H7Pcunt79423vezfW//bPbt6fusb69do5Ry9zz3bd47mP15gK1ShfkFPfjRgyWtv5m1nGoPLG8VaB49N3FsxZ6xoB5YAk9mN/Q+TdWy0Clr2hFodx/d86cNxGs/eC/k+9GzvQPZOtbDvv/6fuh/a4venbedczdG2/UaFNFWXXmVvAIJrHsSGmhCROAHGB03vSu1sFj/Rc3iavfWV+BsbWMF4OUi2M7U3RvbOeRoVenueoG33x/gFvZe37974PJ7x0+DCjmtWFEkV1uNk8PhiGkSgUHnPJZl1moKYoTcbjPmedbIo28OqUUSWrTdi7K584CvW/S/3exu0luHN0ZB6iJhidUYkAVqmoaWqmA/OSd1kA9tUbPNzAzN3jjtJ7kZXj1Ftjfq+gXU7s/+bee2+xnHsVVcMHDCmALm6PS1T+0B22Jh7TNgxhYwEULaqOPGOjCmQb/BmIAkM7fIqo2hHtCxtIhSCuZ5bukRJqgpG1qF82KEb9UYHLwjeE84HEbkrFGGtKjx7toGxyxpNAbAXG+X5lSZ0Kel3ciGzVq6S+iH0yQR4+RXQRUhi1zhAK+GnvNbpC6tmnIg0IGmZwDQqhAVAgg4TwhEYgSxVQHYNh7nReRLxNDqu8WtX9z75w/cT+CmwA6IoZMgtdTBQHEgEsPMKZOhlIKCClRgmRO+fjlBUl8UcCgVnz694On5gONyRAhLG+fWlnGMSI5RqvRFjE6jhgnLcmtRmxInZK4gL8BOLVJbnbV9tQIISsEPHuPhgMOnZwxPR9S3r1padcHtNqs41l4sScau5DOboTZgmkakpM/9emtsmtfXV9Ra8XQ46jyKLX3n+fkZT09PICK8vr7i7e2EUgqmacLzsxjyt9sNy7JgGEb89ttveH46otaCt7fXNpZzTg38EeHM3DZ0SZUasCibx5g54zhuDkolja6+L/9QK8CuX8cGfPr0Cb/++itOlzPUhta1w8BARq0rUhZwqzqnaTIFjqNgWU70MUhzu80JA5zmetuYo8ac6SMY8kzEEZTrVgUmCLXefy7oOsMcNOVB6L7VnMCFkCCsE1ufxUApzdktRVkSJWs6zc5Y0nKg1m5igIukhIgg7RYRIrftD70hSEQttS3GiJwS5tvajGrme0Okz5eV82kOsP1h67HtR+JitGttkfbN+NyA9PeRuL1BS/Q4KiOfd21d7Y3b9l01hMQgMOOuN1ZdAxb6+zMQyaiv3CK9qrvS6K8qOtg5KAbC9KB1L2TWH0RaCq+tmduYlOe+RUZLEZB3M7SMceYas3EbjxvDpKh94pwTLZ2YgQI4gu5bqwAWLGydkgvm5YplmdW5Scqikrx4hui5NGdPy1QLy0VABZCBCoxS72n5IDHwhiHYjTSbIecMV6XCBXmtqEOslbIksCfn4javKqsYpAInbYxBQfUVWuoaqOTAUIHCksAstkVl3eOKpmNmZYvqbiisGyl7G4Ow3DwOWFPCkhZUVJSqjlllXG8r/Cr7aEor4hBAzFhXINeAXEVwOWdgWSqcs3S9CnjAeYAqIbus40fKc286IPcObCmbzWXODzR1BB2YZv1PRMhN90BtNC8inmAPclU1XhwA356HpIM4FAjIVZnhncM0RlQSp8GYuP1c7+0zs8v2DnNvzz6KqNt7vZ0pzIquT6pYiH2Aaj/fuGvTI2f/0XX6n74tAO6Cg4/au7++ze1+Xe8ZAD3gcGcPuXsBxUdgRf9afy577VGf7oGa/ef21/je0QO35mfYs+6DTtsYfe/8/pWD/WgN3QMvbX/a9U1/9OPv7h4g4ICxmSSVVZg3JiArAteiNyQMWWHQWtnc/hqb13oPBDArq8lEpbG/b/ussOR06uo72/1Zfz0af32/6h93rz8CofbncmTPan9+3v2lQI7ul/wAVRDhap1XsPHE9v92b82Zb1hCZ6tZR7S1TN//DjhQP3jP9vS/OlqffKef98dPgwrruiC4Cu9JSzYCMQaMY8QwhNappoRvAh+CyooRIEFSE2VKkLlYlTYPBPLIOeF6vb4DImxRslxYoFdl7dIlnEfChoba5DaKf0pJWQGiZtwjsbaIPUJbraPNwLfrA9tg7VkHBhIYs2Bd1+bc94uzgQdWhtIqRHjvMYxDM1Ckb22SWWTBw5OkFThPWl5PB167l43KK9E2EdK01AbbDK1d5tjHuG3WhiSv6xaRNYDC0hcARhwCjscRh8PQxoN9l4jlnMGhZIJ3sjmG4JHSgttNnvl0mGDCfNIeKwu3le/0LqCQUAzhXDMikkZ3SKNdZnjWWnG5XZCqyNANIWAYDoCKTkkaBQBHiOMI5igOZa0w784FByYnlFiNrlYmgDziIKwNZkZaV3DGu8UMuM89fEhhUwvR0Mi2MDCjFmWuBI84HhC8x6pCnQRLAag4vV3B/E+ktOJyvuBvf/+1Re3t2iFIRZKn5wmHwwjnJyyLjBXnxPizcSaK2QnFS+m0nJOKrlVdSa2MHgCuYEiFCD8GTM8HHJ4PcMHjdrnh65eviEEqrxBt80fuUcQIC0uUHS7iMMpnl8XjcrmIgc0V5/MZYZHxHZzHp08veHl5brW+xyni5eUFzIzz+Yzb7dbG6rIsuF6vyuoRUcfPnz9jGiNev37B69vr3TozqYaDOaA2h19eXsRJnWfUkrCsV8Q4NAPTQLxhGGx03R09/Z4VdDsej/jtt1/w+5d/oXCFd6QCq7aWitNRuYKzgl7Oo8aIGACClJEjXSgIShfX9BkZa/dO6UbHVC0b9DR5AjmGJxEe5LpFT0spUs89yNpProKcRpsVIDLmhXOiW+JDUEcywLkCYkKGgNQA4LEJAII34LaJNDFUdMwAE6P4bw5mn7LmnG+0etMHsc3d1mq5920TlVQ6d2f4vhdv7HQJtGelyx2g99kb3pX5ziDqf3rHuzeKPwIV7NkZ4PtojwIEoLT0ge7d9hn5nmuvW863Oan7kppyWkuXMSdkK1lmY92O/rp7AIIhjlnPBrFnZreTcxZAt4E1vdG2aW4YQ8F0EkpNdw4WwWPwYq+UmuCdQ8qrKPSzANMpJdxulwboyzkTalmlUgBtz89SKmCRambAdB5J0sFs37VxDWf7sVR8YBvbrErqLJE/7zyoqnZKKN1YRdsLmhGuVOdtzlbULGwusY8YpY4gCgL+FnU+64rUsUHBhJIEyC0FCCK8g1RWMFUMQ0AIRxAx8pQAz4BjzMsoJSFTxrzeMN9m5CqMiJxFzCeQk1SJuiJXrbIxZ6x1xm1JGMeAODjEwTfb0NYf77MatNu8sPlORCoMzQqEaL90FS62+aLMH3KIMbTxRbo+CLCq6SJMmNeM61XKedfqUIsDyKEWxroIsyXGUUpDO9mv+jHf/9hc3TuA6Ny/PaBr5+nndrMV5OZsUjVAoRcT7NfCivdOaT8Xjem09dU9uPDouAc/3zMJHoEW+/vvQQT73CP9gf1n+rbtwY89eNE7invwoV9zbf/bAyx7wLd/bd8fxrro78P8D7O9H6WvfM9Z21//Ubvep1zg4b3vn0v/uoyrjsWhe2tz6uFQq5REnW8ZOQHReTwCp+U69yCQ2R3bGL4zjd/tc1v/9nNFvmRsxb5/gPt0lvuTiZ26H5/vQJVdX1WuHVuhP/qx1+1veh/1gSdv/tv9/L+fRz3LYN8m++yjMfMR+PV9EOD7oMJfjcvvHT/PVCgrKhGGOIl4TXBKuU+YZ8mXy0k2AkckKroApsMA745irCgKxmyK7gm5JDCMJiRU+8vl0iKL5pzbJLIIiNFXc86IYWzpB+Q2xNDSIwyEYOZGEZumA56fnlFrxU11ImrJEGFAm6QqR8ekxqbHNI3wXq5vjrgtZKYXYYuMXdcimQYs2HfMAelVtYk25DuGCMeuAQAWWTRmwjRNYiQlyWduzlCtkmusxpUxOoZhaEwD00PoB1JvaNuxRWXHBvbYhmSLXF5XxBgQvcdhGBBjwDrfsCwzjFpbVQUcTIjOYThMDVySvhEwpeSMt9NbM2qHwRgYBZfLWaMbDofDQRdurTnN4jDWkgGLomrbmRm3tIKyRtc9IYQRgDlVpeXty/MXNLaKQAMYTq+hkT41iqGLi5THDGorqKOULZJEqmBuUUNDANHKh0GN5lIhlHUFhZwaSoAAM45kfDuIFsQQHRIkLWY8jBgG0Zm4XlakJOKNp9MFz8/PINpERWOM+PT5iL/97Rf8+7//O56eJzAXlCwGqj13QalFHThTQeaCRVkQnpy4JFxRskQGS85SDcQLZT1OA6bnI+I4YHk744/f/0TOBb/99iuen590IRSKeEVRSqzH4fAEwMFpxZHL7YqLiieWUnG+nHE4jKr+T0JBp476DtPXyHDet/vPueDLly9tDZBypoTT6Q2nU8Xp9RuuVyljOQwjpmnE6XTCy8szhiFiniuu1ytyTjIuNWVpTQnzvIBZKK82P7yTdSjN76nszhFqFjEzrhUiKiqpE4fDhDUnKd1JDJA6UY7bRimVVwghALVK6hZXbimMTvU4UEmNS3F6xfASB1J+b7aqOSfClnHN6XA6Frnt71JK1HmvjBjNz9bNM0QHsFcg2W9OmDJ/oO0QB4rAquHRRCVZNlpihldHwowTbuuTMHYs4srMqmNSOwNui+BJ9RN5NkmFfHtjcWPMkBoImzHy3tBWY681GpraIRH4dwakOsDmHG8Aj6Up4O7vD+z57jMbWNqzIHpA4d5oljndUgzctra3uQ4dG7TVtd8b5QI62nU2J8Ro9SGENpaIBPAExNiytpZS36XVEm1MvZSWjXHgHJwPCpDIfmzPfytvabnQubtGaWASGFi0rCQlmQO1ZKSckJP8LiWLM54SUkmouWjULsPyaElz62GpHKhATnC1gMXv1HXcwarqNBCZSbQP0D4I3zHmBP9hiEBYRi0yBggk5SpNHJTEDiESk7dyReG8lVDOVdc5YVlYKUgBuMyJkJx/qxxVVXAYCsZLCpKlkiSARMvHecHvD/yEAkZcJW1rTSv8dUThE27Xm1Sy0JTHnAuu64rTtWBeZG1Z1gQfMkIgTGPAdIgYB48wKDGa6lZ+sxNb9t7p2OodcDO2TaCQASt36Syli9qYdD60PVj0IewzHqAJ87ziy7cLvvz5Ddc5wfsRMR5Qsxe9muqEIVkzCIxcjLFY2ni0KlObw5P1722s/xUjoGc79GuQg96iOVesIEqrOGLwoPZTrZpSsznudq5Hjn4/H+33R+DC/rN23v71R4DGfl3Zf2/PYOhFlT9y6vfnfAQGfOSAfa+d/Xt92kH/mX4N7V+31+7B643BYu896ve+Tx7d70fgiTHS9sdHzuj2nLXErK4rTFYXRhDkWgi324rrZcGyFPggbB7bA7bj/TV4/xo73e8+vr8t0GH9aKvXXzvEd2NXGciPHPSPvg/YqvFo3Buobue8P+8jplD/zD8Cdt7pTqDvP2w+gn1PPoAGT9ocfvD9R/fw8NaA1l96erUNfxxg+PmSkiWjEFCKREhySVjT0gzo5mTWiswbNS0EoeFRRTMyQggYxgBKFcsiaubeO8zz2kq29blWlptkRpGd20QIYxibwRhUtNGiIJeLLOq3262BEPKoHA7TEYCg0PNNysxN0wRHXmsZb5Ec7wJiNNFDed2ckx4xlKjHrQm/WZqAvW+DyxYh+3yvVfD09NTuf0lLt0CiofKtUoU+dANVxnEUNfJuU+orcxgY0wuRmTZED26YUWbtsHOYKF3L/85FHUxCSQnz7YpaPeb5hre3b5iXGYfpCdN0hKOoIohBqxhUMepqxjAOzbBPadV+FYN4nq+qyyE6GE9Pz01oLyVxSgCJdqQVqF0KBzmAyOPzp1+xTCvSKtUOQvQIQ0QtA2pJahBUjXyq80IEKbUHQI1ucerV6WdNQaiMpPRR5wKcq0JtZxVo8soaudsUNxqTVZbwmnfu1KAEi1YDoHW/SSZ9SQuoUHNEK3t1YJ1G1xh1zvjy5Q2364IYv0oeqo6REANiBH799TO+/t9v+J//89/x8vIMkTQQTYsYHNg5lAzMc8K6VKy1oEJUxoegiuVFVP+JADhGqRlrXkUwcPDCVng64u3tjPP5AhDaWJqmqTm6Vv4w+IgQB5DzuJxf8XY64XI9N8bP88szjk9PWOabzNfDASEGXG83vL2+Yp5nDGPA5XJpa9MQB6zrivP5jNPpgmEYVHzxsKVSlIQYAEAcAiLWihSkfwPrOmOer5r2s2hlFkJV/RgCYZ7XlhIUowClrq+woEccIlzOSEnOVTXneU0LpmlEqB5DDDADv3IGVS09R5DcYSgVWN2S/wABAABJREFUnEwpX0/OAuDJGARQSaKlzYjuQS4FE1ABFIjInHxGhl4f1VaHl0TPRAQ+9TVHUu0BAJShJOuL0J25SiUK3yo5eFQmKaWqopEVW5SPoc6ucxoZkShIy70lAnGFq5vI7t6AsTWMmrMnzJBlFh0R+5yjLZfb0l76SgTmzAA7I6iLDEGdlN4BNwfGs+W63hs1WzUHM2JNIPHxZt4bTX1EdDN+RbTWPtsbJuD7ChB3gAJJtMpACa4mvthrLhiAYQa0OfNSFhhw6mBVBYFcA5WITHdBxR/NwOba2QkSNU3r0vLDvfcYwgbKUrfPGkDT+kQF/+ywvlndgvlmtWpshOg4WFYsywxz7mutsn4WmQtSj2/rewGctRoPV7A6wHCSAif5/NvzlL62qkGElFcBBVyAhwJ9DrqO69+oAmCXDFZjX1BBTU/RZyoCk0VABTByLarRI2Mv5QWAQ/BR270xkkqVtMXL+aZaV7HpJQUv1R9krxPdCCKAiVFQ4KLDMA0gL2BHZqBgxbwUnC5iy4UQURm4XhL+/HLD19cLck5wmkoRPBADIa0Fy5pxmGQ/8gRJNQweqaqWkJM0GR8MBNgAJEA+W6sBPlLpw0uJGjjnYf5LLdLXDIJzoT1LqYwRcHkr+Pb1hn/9/oY///yG27wihhEvz4xhPCD4I6aYcFlvKCuDOaPY8lo3INIYKn06hNl9lrP+yIG1MWZz9J0DbuO3bkZ/cyZY2GQA2m+zFWupbZ2yubyN53vByN7J/8gR/x7I0AMUPwIo7EGFPYhp7e2Zwf01Hp3Ljt7B6xmi+89+1M5Hbext6r59W1rf+7K7++/2/fxRasajPnwEmuy/1zvdj57d/jnbewIk23rq4NQ/cpqCVTLjepnx9nbFb7dnTNMRgAfRvU6DnhFbAIDfXZdZhND3bdvfv31P1lvD7t+DCo+e1d0+ifcshkdg1va69MNHJSxJdSK2727AkP8AVLBx8agNAAC3Ca/uv9d/dv+7f5aPxvHD9usW/PjeejCF8cEpPjx+GlTwjhBklUJaE5Z5ljJGBARHcOBWAk0aqJubltYRI88iHSOIjIEgN9DTBS0doC9RacakGXvH4xHH41Gc0LV06JaIGJkjfDweG63RIrVyrTMcBYQQG5uhz3sygKBfMHJOmGdGjP7dYLYHbCBCX9nBQIO+vq0J+1ilhU2Q7b5cTU/nlcjmxj643W4oKuZm5wKAOI5d5E2MRQNAbrdboyT39Le9SKTliBv929gXrTKFXreWIs/KEXJacMkz5hthXa94e/2K8/mEw+EJn15+wWF6hnMBCCzlHdUZHUdhNxA5iCq36G4QobEwJN+1Nqqp0VCJCD4KSDGOEbMXx68WEV+iDMCJIF4cRqxpQFpXOCeshFoD0koYxgyYQYeqzpIoaDunYAIRirFruAIwRfiKNRcEiOAck8adFD2sEPGsXGsDhTZjnrdqED60jaYWoeFSlZQirlUMTmYUllza6hzAoeXfbvOjwnmHZU5Y5hVNKIb6BSnj7e2MeU64XRf827/9A4fjCKPZD+OAGBkxFMQoKS5ryYhjQIwVNa2oKtQYnJTd8tGDC5CXjALABYKLHsM4SsRwkXKm67Lier01g4ErpKyYI5APICdVP24qpugD4dOnTwgkQmLLsuC//vM/7sDM6/WK8/UCMGNyA+Z5VrbT8S71wTmHp6cnPD8/I+eC0+mKeb4hBo9JxzlzxRAijocDvPNC8b3dcDlfUEuVZ54Lss4RWVMyig9bnrRzYlzXCupo4dt6qveu9OtlvqnwV8bhMIE0zWxTrRcmR3CyFnsKcLC65AI0WLRMovUiAkgsY6GVPYV8joz9QACRpUnJmGMwqJKChQ6ZDfQRzQxAADdZ88ThIAc4VrVxLgIskIezspZu0xoIBhLAt3mcWOjolYCqikXVERwBYYxtbSirCuGxbIA+RKGLdw5vD/IaNV+qSNSNLVZLA7ec3wzsnIsyYkpbE/t1Xv4Q372PGlFzOMWBNgPYeS+utDmDO8PDxs9HxtL+s/b5vfG6Ra20gd15JELUGyoSuW6304yp7dxiBFW9vy4VSw/bk80h37fLgIKeFrylwmn0r2wOV593btc3wB5gEc3jjTotTps0yvamnmou914UFJW1z8qKEoktYgw5WS89CEDOK4RizxqxknXcAU2zw1IXHDuQMIHhIRV+RKt6A5Ua8KFMFgPiDABpDk8VkIJRZW5ZdK4BWlskqhapDJXqikorKipyripQqV9SptG6zsrYLLq3r+11WfsWDHHA0/EZQ5QKXiF6DENEjB7OQYHzjCVd4cgh54qcxS47XS748+s3/Ne//sDpdAFY9Rd8lMj/lzPezjdUrohe0rmCU3HegXDIAcQDavHwWro2BI9cWUvmAs57DU6JwyLz30S7owLwAQSGi9scYDbQU8tbuyCOODnUItWPlpRwuwJ/fEn4+ucJ316/4XIVbTBPFWmJ+PQ5wtGI6Cc47rULhCki67juXw7wkOfrjM0IBY+8fAd4XP3hbjx0awDr+DPClnQD2wSXddAJIEr6+a16cFcKe+dM9nZmP4c/Wo8+AhQeOemPAIPeTm57f+dsf+/4yDHfO5PWh73z33+nZ3n1bX0EovRMgP79nrXQ9HxoS3l4dO490LAXk+/vc9+PfwV09O9/D7z56HnunX/bR+X5yHy/XhecTxfMt4z6CSDvwB1LcOu37TnLeffjCNjvTx85+dvcgAQtPgBNPuo7AFoq+d45fwRibX8ryPKg7XZ/99er3bh7//lSjGnZz5HtWkSsJX6/z5bp2/kjoMKHh+lCPzh6QOf+Hn/s+GlQYRoGTFFakymBlNot1EkgqbHmnGt0ZEsZCCFCorELrNRTy8OPoXWOiBZK2sDeILEJa4aG0fmJCLe8tE5JOWOeby36brnu1kHiYAMpZVyuZwxxBEMUVkMUmt2GOEv0I4SIUrMKzRUcDpPWl94iHBZdiTHi6elJWAQQp/h6vd4ZQ1Y5wZz4XuDldrtpmT+lJzvVBgApRXybyNfrVaLP3YK9rivWlFoJox4tNaCEmZuhTUDLjy81I+UVi5YVFNBhFDozVYAqSk2Y51nTOIDBRRCsRJQTNfy04no7iaME4HIWpf/yUvF0fJJnTkL5HhUAcW5jbYhWx9AmSTPQnUMYJzBVLMtNDX+pCiEUbVmAaq3IJaNwAdcIdlIKapyEsllZxVMQJALkHGIc2qJVakEtBYWEWuqdR4hK9U4reJG6384xKJBGknVpJpO6EkNcAmjcnD1ARc3M0LTv6ALFRI3iWLmYVu47Ix+Alo5yiIPT9IsC5iCGbRUz1J55nwqSUkIuK5YloRSHtFZcLjM+fRKavw9OxQ8HDMPYAL6Cghd6AnNBLRnrPKOWisM44XCYUNiBckIBI9eMOETkInmoqRasacaxHhpzKHgPB4KjAFCXTlMKlnXF7XrDui745fgLfvn8K7hk1Mo4Ho94fvqEYYioVSLPy7yAICDYNE1Nm6ThrmzCsFPTQ/j27Q3zPCPGAS9PB5S84nwShkMMI66XKwDZYC3C7Z2D8x65FlxvN5BSarcypl3EgkUY7NHRb/62dsgiVhHHgGEcMIyxqY+zRug8O4AinA/wTqjhAsI4FAZyrXClAq5IBJ4kbcGRlHPkQmhoOwxcMEBC11iojoGTnGhNvBLjXJ1nIs3pr1IOD8UiqgLI1RZRk2t47xG8XJtJMjksM76CVJAUsm/0olaQ8UC0Keob3ZghkbmizimYEHxPM5TofwgiNJk13SSXhOiF6eW9bzoCAqZupXRt7zHH2SkY0tTktdytdwqE2fpRMnLpaK47w8natxc8236jRST7wxzUvfG6lb5UM4gruHmlcsJHxqpFXMyxt3XIouC2VjFzB4bqdwtQU24Mjz5PuTeG938L0OPgQd21tf0sQLDdm2P7roiMrgrya29AWCVZQTx/5wgADFQGU5XKJASt5LDp/KS0olR9Te+3lAyA4C0thSCip04HJxmoVQCS9dkpq8cxodYEZoIJ+ho1n5wGFOCVXiyR/pIZoIJSFjU2pXITceN1CMjhpOYAsUMqAmiudUWhJHMkm74OgTwQ4wDAYV0XXC8zTuczTqezpChUKwObkXNFjEJtttK2cYg4TJL+RQSsKSHlBeQqwjhoioREN99eT/j99y/4j//4HbfrArCIHTqSlKzbkpGKpD/WAqw5gyBlPo+HAT5GFI6oFAQ4qhWpAlLuUw3rbNUi9LkqgOocwXt1momwMYfkfXliAho61X/JFVjXivk646QlfM8X4Nu3gtdvZyzrAknXdMhcAJ7h/IzDeEBlTW1hZUHYOsRmW2oz1IZEi/5urKRSSitJ3Wsh9HvHuzWBjercRZMlygGnY1TYMzpm1X4Ab0DY/Try3pm1a/XMCnttDxQ8Olf/d3/+PWhir/eggl33I+e3TwfpAYge8O0/D2zpa9bPtv/vHfBHR3+/tt7unfYeOHgEPPfn3q+Dtn5bYPFR/zzaLx45lffXMgf2sYNt/dI/G321Behk3doYUaR7+bomzMuKlETLzEFet/SzrV1dnzbdF3Ok7bS8RcQ7gMzu9X2qAMl+SD/27Poxx+31DYfb0iJaQ60hcr/McDaRHppv7/vdmHr7w5h79gikfffnEfvgMUjS98V+X+3b8Ij18lHLP4IefgZAeHT8NKgQ4gjnzJgBjA6+rql70ISUitQv9lYqUpw+GbiWMiBllSQqIIKPzgWNHMWWqjBNU0sFqLW2spTOubtoujmd5kDZpL1er+oYe4zjoYEFzgWMQxU0t2ZFisTQKXmV0n4lA8xI8wrEQRzDLJENBwaXfOegS/4mg1jKKE6DRsYcSV4+MzwBYxRQwRMQg8dhfBZHtVs0a61AlX5mMBA8pnHE8eUJL08HzKoBkUtuVRQOhwNiHLAsQn8vpSKlLE6iCS4CGHUhcw4a9RSH6XJ+Q62Cuj8fxg3dRQGKOM0XFb2zBXUYBkxjADHUEfNwbsDlOgOgpsAvKS0V83LBNA0gx1KFQenNAvQkXJcZS05wMQi9GYTMgIsDpnESQwIM4orqGKzRpsqpgUfzuiJXRhhGEQAtrNHJC/iVVWh005eoXLCuIlTFCPBBIiZVgRYTvrLz3WoVqjOgaQIE8ICiKSVFeOdgFU8sDKGfq+4Cs5ZNY7eFHqo4YjmvcNUqI2iqD4AW6lAHtbLR15V2SRUVGq0LUZzLkgVZAAE+oAJIVYXoxgmBJzjvUGrA19cZl+s/cXx+w6dPTxgGMcSeno54eXkSJW+SKBO4wmv0yvRB8rGgghFzBIgxLwtCDKhrAaeM55cnjC8jXk9/or4VHJ4mSQ1IGTVUcCgiIFYLylBBIWDOVyzrDeCKwQ8IbsRaAuASyA+AIzGYr2eJu9aKyQ94Go8YvMcUB0TnMQQPLgnEBYdxEGO7ZpzfbrhdLjiOA56fnxFCxOuccJtXBO8xxQkewgZa09KcqRACyAtrg1OGCA46PB+OcN6juILjdMDtdsM8z3h5eYGr07v19F//+gP8/Ix5yVKtgwjzPGM8RDwdj3j+9ILxaYRX4KTkJCXcGApaBTBFwHtUJ/RzgkP1HoUYgERCRGXfDG3TllFjiFjzscsW1dfSg7bO98ayDkxUBgoSKkksV3LIxYhlM6K95majwAetsupUWKwyMiv1mLuyXNhSfMxYqbVgyZLbbqJHQFU6JGlUV0sZaqpnhUXRgTF4MAqWVfRgyGUcjyOGMGIaxqb5MM83pPkm7BPWddoTiLM6BQEM2bcYQFDKP1RfIoQgIp43YTn44BEVNPMhaLr3/aZds+hXNAOWCTXXh44A8BhQ6NkUUHaXrCrGuhJwUqL5xuSw8/fXMeOQVRw0SmoTZ6DKcxHwVinaRQCbXCp8FN0OKeeo7dI9Z1XWTmEprZprlRRCF1ByBjEQvJM1hQs4ryCWvPW0zqhFaPm1EICKXApAhDgEgGNjIEYnaz0KA6XCg5BrxbKu0hvNWcIG+lUB0Dahtc0Z0YqLrYqS0RbcEOCmgHVegSr6MQ6SvrDWgjRngO9p28QCIrNqMzE71CosM2aHtK5Y0w1x8EDNWPMMt3rRLVFAQoQJxYYqLMKLVdOVACAtCZfLDWCHw+EJMTIIATk7zDfg9euCr1+uAoRCRGGn6QXBVVwuF7y9fcPb26kFOaZxkudWDWCqcKOMHe8F8F+XjMtNSkZ++bYgZ3GknQZOaiUUeFRkMFUUrnDsQST23C17xBwx1BGlRNWCyPCOMGqgQOyYVewVT2DOyHlGHDw+PU+I4wQXPciLTTFMEesyI60r4jBiGiMAUmFwh1Q8Xt9m/PGvV/z55YS31yuuc0WuTsFJB2M9MQO8JvDphGVdseaEzBnJhKqDF3CtVuRVmU3kVRgTWHNSIIAaOAQmZTpuNgbJoqxaOVvVCPPGjFFaVSOErYQpyXrcwC/f1FvgvJa67Wb5Pvpp474HN3tRwZ4N1bO/9gBA7+j1bKHeibb1q3/tzt7FPYDRn7f/TM9uMF2C/nu9Y2rXfORw7VlN/Xe3Esz3DIctfWxz7A0Uss8TUQs49toa/Xns7x6Y6F8zn2Lfx3aO/hndVf1QcM2ce2Hw3OsDyfXaWds+6b1rTBpmBpT5IoLVBaUKyymnBZWzFPoCkMv2bBv45QxcIGiyMGyQvtvZui2xjdOqc4K6z6gIrvQFut/cwP790Tv5THY63jhfmyoxtnel7ZVKu3bfdz1ocx+8qPAmzHvXhvvUh0fjsSOR3h1W1a77JKzD5DzbO/v0iv569y90ttzuMz241Y/zHwUsfhpU4FpxW26Nqm8D2Sj3Nim3ySaR/pwL5nlpC4BFO+SwMmncokMmxtjfrEUKe3qk0EzltV51uo/cWBSjlRLr0hKcOkkyiSWP1jZoAE2v4V7skTW3Tz7Tl4jsJ3rPqugXgj6to394h8MBp9O2oR+PxwaipHWBo6Fd43A44OnpCSmlJri4LEu7xvPzE9aUsSaJuEg0zolhUE2wKyt9O4lORpVSfhUZ43BolQLsHs6Xt6Z6T0QYp7GVAnXwKEtGQgVDouFSYtShsii7j+Oo0SSpYb2uM8aDCCLO8wrm0haIcRTDVYyAqvRUyZ2UB6zK4Y5AY0CtssmYXobRlg04YJZnJukaK1KqLbpmqKRNXqMtj+OIw0EqFLSKF6WiVmGAjAZwKGCU69rO41RtLpAYkKVI3rwANELXdGr5cy0o1Sp7kBqw2zjuj6reGmPL0TeVWmFNWBRtE0TbzkG60RKCCnzKPQASoc643hYZN0vCMAT44LDMqzAAnFyDHOPt2yuen4WJI/Mw6zLn8PTkULng/CY5tCFGHA4ThvGA8XhErhX5qkrhx4x1TQhuFscrZrhhwBAjihPBK0ZBDB5Q8HJeMpY5gdlhOhywpiu+ffuGIQQcxgPynEVYEQc8PR0bxdnmMyBRbRFbVHV5NSCK9lkMI46HA45PTxiGqVHhawV8jFpaz0utdjBcZQw+imDqsmJdU3t+Mt4SjuH9pne6XiSVCIzrfMX1fIYjwvPLEU/PT3h+OSIeBrCTNBJ2kkbA6owzAQxhB4ECRMxMonHkvTg7DjBF9W3X2qJn/WbZjDDLJuSNcu6cU7aDGYVolL0WfeAtla1U8/BZ5/aWV87KkGBWFoQCEQ4qtNbQe9GqEMNFDScSMEFYNx7OBeTC6vQbcMICfHkVlyNNTWnpUqJwP+meYRR4Wd9kHR1ivIsciGAvOoNN7kXW0i1ablo1AOBJyn06J3ozvTW1N63eRQiq5kLvjt7o3Eey7qMZgFXzsFQC21v3Ucf7c+1oyFTvA08sbbOKDM55+QhvwJRdR57hfQTSru+DpLrJaDGxwNoiv4DQt7d7A6CaABWSViP3IDwBwCkzqSBpShY3McJ85xw1yEWdZUbvsOg1la7q4ZShoE/N9A+8B7zk+qIyChcgacrkvIA0LckiozIRVXgXupY4uS9h31Rlukk/pGRAluw3PkQw6z7NzdcEs4DiOVfcrjecL1fklXE6zfBuAOBRC2GeEy7nFctSkdaKw/SEw+Eznp6e8O3bN/zXf/6Jf/3+B2oR3ZrLJaHkNxQFwbz3kp4Wqq4Jsg7VykhaNSIVD2aZk85PIGdASlbWh/Q7OY3KkVSvuS0MPi1wVxXorAmOHAafRCuGPJwTRmsuFesq6YfP5FDgBVAkh6p25bIUoEogidmjVGEjrrng9HbCt7cZf/55wdc/rzidF6QVIB9Eq6bNMcDERdkDlNbGQqpgFZLc5mI/Zxw5kBfbk6uwfsyJ7u3Z/XHv9JmDY4FcnaMKuIIZgrGxlhZFAy/a9+x83fkbkIFtzX/k9O61Fvp29SXJ+7Xjbg/ZgQq989/byPu1q79mDxLsQQn7fF923u6l79tHgMGjyH9/7n593QMU/bmsrdYO+6zZ9ubHWFrzHsDo+3/vyD0aF/vr9+yNfny0z5mT3Bzwvp9tj+j7vb/K9of5R1wZ67rgtlxFMypuTPL+PP3+uBuB7+7t3b3uP9M59OYf9J++h8we3Ud3XW7uuHYTddd738Z+jPTjAdjYHvvn9TjSf5/i1J+H2nx+dxvfOd923kfMiP3xbvwY4657vx/P70CIv2zHdvx8Scm0gua5UaklVYGaIWUNCkozS91mbvlDFlXpjZD94rHPUzJHce+g95UVzJBzzrW0AqMU2zmtLKU5oOTuJ7l9x847jiOen5/BzHh7e2v3YJOxB1UsHcP6pKe17RfPnsLVv2f91E/+qnm/PSpp7QWAw+GAcRxbygQziyMNavRb7y0qCY3uSu3tDb2GGt0JpkvZI8MAmsNuJT4tZaHWipRX1GLiZoQYvRj/TvIWb7cZ83zT820lO1NKSKVgXhKIrOqCDd6tf0pNWj5uM9Iq3SO+Zjhb5NwWdvuMVMoY4NyG7K5pFeeoIe8SoesP7z2enp5w0D5OSSj22zPSlAwoja2KE1T0u8EzJDtl25zuqMpFAAiGRifvnJb7ha1f3O6RUxn/PajVX8fGfC88Z2NVRAKT0FuT0G9TWjBNB4QoNd7P50tzToCKr1++4e//+A2fP31WI5iRCuD8gPFAuN0Sfv/zK758/YqSMz59esFvnz4jJYIPByy3K/748wtQAf+Pv+OozJUQCOMQcTgMWEuBh5auDR4uEFLJCjSJLsthmuBIjO+0roiaL+ucYNGHw/FurhmgZ2KwMUa4IWgFm7MIi82LgDbBo3BFKqJ+biDotm4B8B4xRAQSIUhm4HQ+Y15WPD09YZomXG4zzucz4vh+uX19/YpPh4OW02VcrldM4wAfHA6HSXKbJ1lHK9Qhdh7m+hNMqNO39J0YBjhdY630rTlv/Zjab3D9a32fpZw6Q1GAANJcYalZveXrOmUdsa5bltzAXCXKgKLEHKkGIw6sV8HJrYRiSzvbtZmI7lK6vII7lrdpr4teAhAHNXpge4QZtaJBYfPGNBaE9o6WmlZ5my/OIoPMKqTq7ubpXu/HDMo21/lHTKr7iF95UPO6MUL0GntDeb8u9LTd3mHYG4N7w7D9m3d/Y0vJ9N4rK8V15Yu3qKYFAoDNgej7xSL/EkkrSFk0Z8ToE2o3uvEJu0/YOJQqFzY315S03KoGBnbPZ9trZVzWWtUh63Od++v1ThJ0bRE7wq9+M9rRr8lk8cHWfQUMqgUohOpUSM/KqEDaUGqB5C5b+ozsLay6Jz6jMXz6NCs4QirAMmeczgteXy+Y5wSuDmCvteSFRVIzsKSCNQPL6YLrknA4CGh6ut5wvkgFL5+KAOilAFAB0wpQzkhlQeGsaXzKuiAvDKki1ZHMPtpABImCtrHWgQqy3xTkfG3MGkmBYHhI+e7gB9HxCWKjzLcz4kA4PB3gwgBQlCdYGUgOJatYshdQYU0ey5Jwviz41+/f8Pvvr3j9NmOeK5aVEcMBYxwkTU/b2O+jNpf6uf1R5K53HnuNkEfzcO+YPgL57O/e3twfj+bwI8fg0ff257T1weynvUO/F5/sr79vi93j3nF33VphTIn993tHvred9ukO/Xt27r2tvAdO+mt8zynsP9f3wf4zPRDR980+HWwPIOz/ts999Oz69/q+f8d2ePDdj57R48/pwsx2fgYgFZ6WZcH1Ipps08G3IMP+fNYn/yvH+/nwsWP7M87w/hn+yPX7a/T7bf/+R/e896UezVcm/vD2PhoPj8bvj9yPgI+PQKDOzura1o/jvzp+GlRIKWMkUpp9bAuMRbDN6X56esJ0OKBw3Wj6ncEF4G6xNSPO6sLvQYCcM+Z5botRr5Ng7AMDD4i2Sgd2XXOAAdwxIIrSJu07PYBhRqIJNZo+AwDUtCGD1g5bNKQiQe2qTODuni1vukd7rd22OPZsCgA4HqeGHK/rKuKMuhgfDodmuJrDA4jwIUgifZUz0lpQiyD/Ermtks/uVARL2PdaHq7gfD43XQsDaUwU056DiV9yrfDskXNCShXLIk5EjOJgrGvC5XLVZze2vlzzgvP1hjVlxBgwqOUtEUkRawpRaKLzvKDUhIgBgYym2NGuYBvRZs6ltMLyxAycCcZYyAkmCmoO8zgOqjkgEaxlmcEsqthhHITdUbNUNqlSwlL6TCJXnlhKKlpEEELDdj4gAK1ebi7S9967lv7BXIy51gxpM4obqt0WVmr0aNY8dPte44wRqd6JV6dVjN+iUbGUMwrPWE0AU0VSCVZOjhCyV7YLw+jwzAXjKWBdCt6er8LaGER09XgAzucFp7cT/vzjDf/85+/4+vUrvPf4x9/+jk/PzyB3gPOMr69nlJLx/DTht18+IUaHcYiIgVBTQl4SoFoNThXYa80iOOjlPsl7PL88w5FogczLDc+HZzx/+kUMXy7wIeD55QWMrUKLD7M43iRU9nldMGseLbOoqJ9OJ3DNOBwGRL8ZWqyUauaK6AOGYUIgARfWdUVaVx1rAQDhfL3i9fUbani/KC/LjGWZWzUVZhaBtFEZQN4cbUsFABybtoiVWfPwIcB5SRuLcdD6672R5Rv9cL8hytxQ45+oOd62BpZa1CF2YK3O0BsReyNS2Emit6HbpZwbwmioFWj5/ips5kij+aSRXwizwCLtzBs7zPv76go5FzilYjtNSSJ17Mw46gFAaDtkn1GNhqLCptpXIQQVW/N391lqaaAGdc55v/4a4H0HKLQV6fuHfF8jLR/s4bJX+Ls1b38O+90/mz56tjfWHxknzUh1JKlb3fltvXHOwSuIV7EZuhahN3HUHuCwMeJaJQLVnqkMQCt1ONf2CAEfTOdBnSuuzSi6M7SbaKST5+cKsq2d7p7OvVWyYIDuRdWa4QhzfKktrUQBPhjIr88cts5GEBXUWEHowBtlkElEylhpFRSk0gE01W7NBchaBch7hDiCGUg5IxdjB7Aw1hSQYGLkUnG9rvj6esEf//qG220VjRo45MKoSfYDR7Exty7nMy7XK4J3eH55QWXCME4bw5Hk+lLdxqFkCR6sqYJIhBiDF3ZU1edXSmpzq1RuTCKDWJxSok18kVQxoihLRao0uabrUEpWRhEhM+NWF10XGM/PL5imTwjxGZVJ2szy/OssUM4weEzHAaVW/Pnlgt//+II//viK19cZpTg4OqhTNIJhANg2rnr6eQ/atcBGvbdBeoeDiO4ErfsqNDYHPgIVekbD3bzje0p///PImdmDjL0z2zvAj77XX3Nj8fRM420+7e+jd7T37ewd6X7NebSn9H+3daMDKvp1rO/X3hbu+8te6/uxv//vOaWPnC079s+rDw7uQZA9yLAFKj8GFvZr+f5e7tpOD9IL1Gb8HoAif0MqpJCCuqxVFzSyzRVIa8G6iA4LwQNdZYU7J/knnN2Pjn78yvm+f86Prrnvo0dO/c+06RGgYP9+JNS4319tH7z7zF8AJo+Ov/bzafcZWX/vfAZljtq/TVgePchhKdQ/cPw0qFA1T3SapuYU22JpC2yM4oR9+vwZcIS3t7dGz+8ZBT0N00CCYRhwvV7vHH1b2HvWwd5IItoqG/SLYP9vm+R2PuccEtcmLGkVDnoWBTPj27dvbXFohqKWBjMhRgMj+v4w9oZ9xzl3R8/v28os6Q/mjE6T5F9LasMN12vF8Xi8M1KtnefzWZ6NAhZmiMVxgI8BKS243RLW9SbRXO8xqvgSquTLyuRlDEOQdNQu6mb3ZeBCr6K/qddKXrTUbhWBRIAxDBPGccTLy3Y+6WcBecq6SIm+ZUVKhDxMKroYhDWBghgHOC+RfAFkRCvBHH+boCZ+OU1jew4CcqxtUkY9d4giIirMC3HcDDza1uYt4rKuK6AggxkG4zi2Ejc5C8W9VM2lpS2njnMGnGgsoNvoLKfLjOSchfYbR6l6IXnQHWii7eqwBvkbDOe3Kh+VtzJ6wl6oLZLGer1cMm7zDd5HBQTnu4WrVEJKFYfDhFGXiZwZ6yoinldacL2uiPErYoz4/PkzhuEI7y7417/+xPl8wdvrCfOt4HyacZtnzDfGv/0dmKIHcUBhh3lNOJ1PuMwXPD1PYIxIacF6uWFZEvKygpFAwUqxAd5Lvn8uSQ11AYyYK6ZxxHQcMR0mXK8X3OYZ03TA8enY5guzlA0FWSlQSdF4+fQJIQy43mZ8/fIFX759w9evf+Ll+YDPL8/4/PmzOP8htvKhRB7ge4bV4XDAqGuDpHyJ7sPr+fZuPR3HASmtIGJcrxdJCZp+wfOnZ/joAadpC06Uv3GXZ6+iieThSMqjmSNB5lq38pH2YxscmoMC3Ee4ZS3h9kPwTbVeQIHNqOwpssYckFNq9RTuDTYzSMWRJNj6L04kOfusUda3yLLsFypa2xnuLVXJj/BCT2kpSN7LfYgausw2MYr1/jjDa1RV1oCwGQoKot0bzkJPt9QL1+1fe3ZQDyj0oPFfRVJsjrY16ION/JFBvD9nb8hszI57MKLfj+0+3jsiQv+/N777qEe7aPtO34Z+3vU/lu5QWYBkcUYVeND9/b5akgOhtOhZE3Kk7ZyyNoujTqRud8fi2ozxnjIsN/RxJMbmiIklCvAeYhRAvtj9CWBWilQ1kiqTCn66rqxwYV2PpWyxCyRpH1ywdimlw+AQohh8UmlB7l1A6KAppbOCAAWn8xl//PEFf/7+TVLKwgjvougRrJaK6ZCTCODO8w3z7aqMUlmvfBwxhUHGK7byoqUULMpmq5UQQ8AQxpZOtpakqXbiZNSqjINaEIKkAzjdwzbG2zaOWY1Wr4wXgpPvl4pKHoyAUiSQ4HzA8XDEdPyMGJ+Ri5fUQggzqmTg8jpjnhOOT0f89lvEsq74j//vV/zx51ec3i4omRCHCT5MqGDkwuBVWBlWMqGft3b0a5+Nt37u2Gds3pk9uRcZ7z/Xf36bc+8dzN5m7K+5b1+/Btjv3uHu52Z/WPt6BoHZ1X2Vgv01+vWin+sfHY/AmEf3vT/2oE3fB3vHrm/Xo/60tvYsYTv6fvqZdjwaK4++a23cf24PuOxBhT7w2B/7vdsMxLs20v146Nti/+ZqorQEOAXmm+inBgRYgo+lmgCpA/h+XP7vABM+ur9HIFRr/w9c9xFY9b0xt//O/u/92JFzfQwq7EGXu3v7DqjwURuZf1ycUc9k32zft2CS/Rts4Hd/rxL0/JHj50GFWmHRvJRSE0rcG05mYObOyQbuFxADEexvpxFyW9A24SRqOgImhGUCjD2K2S/Wtgj2jrHpGfSft2iJ3QOARu+3hfxyuUhO9PHYXjcFUjMg+0WyZ2AY28LYDP1ne/Ch36z6fjF1ajtvn5tlrIlZ01GsPd57OSdX5Lrdf0pC7/UOGkVllKSlzzTP2JGUGes3fXvGZuAZXdiUa733qKVgvkn1DXgxuLlWFI1ChGHC88tnVGYM0ygMlvWGnBdwTagloSTJgaVpxBjFOCkpgYvQ24MDqmOgZsyzUWRlEpsxSS2qK86EOSd2L7WS6jMYyyR0jpGkb5gzEQffKmOkZW79DAh9ehgi4hAEuCgrchUBLRGZc3BewavggZVQV27Rcu/VyGKJyOZaGtW5d/i4U86VY4u0bguEOTJR+6Kq4yTvAVsk2l4zJd8YjZljkQDbiKD96wFomSqKWtLLY50XXPIK8IphCCAEDPErzqcZb2+vCgpKVM/RBHDGugCnU0Y9OAQnm9iaKt7OZ3z99hXD4NWY9ZjnjPmWsKYVa71gPIxgDnBUECILSDlneM8SnaoJ0TthmsQgiu6lgLpytLYemG6LrTcG6A3DiBAGVP6GlP+F8/WCwRM+uSfEccRwGDFME2IcxcBH0vi7sFRqzahV0pH8IGkWa1ohQkceWN9vGiF4LGlFyiu+vX3D6/kV/1b/gTgNCEMEEyR/l5Rm3FIw7o2h3r2TajVS750rpMa8otH2MXm8BMvB7dcfAoSmDVFr8Mp0EXG5+3Qtc9xlTsjcq1xQaxIhW4v6mddoGxZa2FeiIZm1PKXS4FOSlCfeNEqI3ufgEjnEEBoV3/aNEKS0XFtbwcqk76J6zGjAjIOu95rXrnTP/bobQlQGiccjZ9kcCN+9v3ca/urojcpH9sL3cp371/fv7Y1U23us3Y8iiAJ+1jumwveM/35/t77bG2H9e1Ur4RA5BXI0lx0Ak4hfDnFEjKO2BaBEQBYtmVIqHN2rwu+p1D3Fev+82v046l6/T7eoVUBLAKJpohE/7wPiMCBXLUMMMbpF1FDAB5kZO+cAkBKv0sGAXjtrSoZzUEHLFTzLnEgpC4uBRQ8nOBI21fmMr99OeH274e10xvl8RU4ZRAEohNu8Yl0y1rWgZKlGItVPhEkE8vAu4DavyBUY4oAQIwbnwRCAZF1XLCkj5YLChOgHATBdBGDOMlBMoFE1RIyNIAw8BmhjdlTtI28R0J1BXSuB2cH7EeQJlQQoZfIg5+HjAWsGTpcFl9uCkhY4z1KhqhBOpxVfv57w8sJw7oi30wn//OcrrktCrgFhGODCJBU4BOsXMVn/eIzYs9uPbQsC9dFxZr5LYe1ZDff3WO/WMzu3zcf9XNs7To8cuf0a8FHbP1qPbG3s7fW9+FuvzdJ/z44euOjf3wfrPgIf9k773gnr19T9OtT3s/XjI4Dme2yJj9bL/bPYX/fR/T8CM/ZjYX/O/vr7++19lEfHvp3dG7C5t/+stmL7GCDrvd8+V0pFyZJ2xZUEcITW0X3Qhv9dx8Px2oJrfw0IfNSeHwUh9ud4BMj8zLGf53cgw1/yGL9/zr863o/1Hz//PkXpe8dPgwqlFuRCLXcxdeWZzGGWDaViWVa8nU/48uULrGZ7r7swDAOenp6a49qnUACyeM3zjFprE817eXmB9x7n87kBAWLshbv80h51BYDb7dZSIKwtPXprKRq1VkzT1FIKbGEyKqahm320xK5tkWL7npXu6+ujH49HAGhpFeu6NhbH+XzG8/PznSOfc9Zyfhtbw+5bhPbGBpSYMVurKDmveRWRsw6RtXte11kmRqPqSNRPooabsAyAtoGY6GGfemFMjUUFsZi3vP7C3O4NkGjNqOJc1tfJUl2I1WEyWmpRJ0HYBsJCcGCWvj2dTgg+asksA5JSA1Qk8rgBTT36LCkR9S59pxShWlp5sRgjItQxUADI0lbkuWekBAWXNvCoqiFqEbjoPYIfto3EBx0LUjarZqG02hgW4xow4TJJA5HgSdsszB+zzatDyFmdRGdsGlDbgEopAFkNa2hkaWPNOI2+gWV5cxqZnmdh3HgDyOIETzcFqSqIAtIKfPt6xuvrSbQJasU4DjgcjgAcvBvBCJiXiiESKgHrLWEJCU/HAa+nE7wnrEtCcBEpFSxLFpHSegPTM5wTdk2uDvMiVU+IAB8dvIto5bpyknxgAp4PE4hcS52S0q43jOOE4ENLMXDOwQePysJAuN1EbPHpl0/47bff8Pd//A3H40HHu7GSCoQKHXAYRyzLTYUlWdeLoPRXWb+oZuB1v54mpCpaGstyw3U+Y043LHkFBUjNehamiXMOkgJSth82obnSGSulRSqcU6qbOjhmXFjE335sPreNg0pjtwzBtzHUryPvDSyZCzL2N3o6M8NScrZNVT4PLihVhNya0VhF3X8DOnAHOPd5zTFGBD+gsFCrs0ag4xDgyXdlIfssd8UyWCPuTgBKcXzQ5of1p63F3ntErRTRG459BHJPde2NkX5T/55Rcm/Yvn/fnl3vRO+ja4+in3uj3Bhoe1DhnbG2obX37bsbDyZA+N6Y76/ZH5bKIMExB3HMrY12r1ImN0QRti16rZYGUaV8rn1+29MB8Cbaycxt/Rbgqe7auT2nPiggQ6KCyjZ/DOglkjXDewHoyZtDzfDBtB40H5+r6CDo95kAwe8FJK6W4uMdfDTgPuE2X0DwWmFFDU9HWh9eKux8/faGf/7zFZeLaAkdj884TAcADrfrG67XtWnASOUBGb9DHJpDnXIBI4PZYU1FIuzeWeBKxpJzcABC0IBLln2QuWJNua0hPvgGTm/PWNkZPTuvFhBUD4NNgBOqnQQQvDJOpAxl+1x1WBMjrTfcbpJqVsuCcQiYDgO4Arl6rImxrAWX24Kvb2ecLjddFwXwr8woKYFcAAUPQoUjh4r3KZU2HvaO6N4R3MbXZnv2QFfv1H4Ued6vHf283l/ffn+PsWTv93Pd3usBZTt629jsyv71fm3pP9f/9GtJ35Z+vdx/3/ppD6L0kfxH398/j75vfoQ5Ydfr18D+9f3n+r/3YILtDX1/74HO/rkAHwME+2MPrvTteNcPeD+O9ue5vx+2b3XrP8GCUsxmd0iowezQvj17EOjRPNm3+0fut/+8RdAfffe/AxI8ApV+5JwfARp/1Ya9HXD33n8TVHiUbmHH1sRtj5PXrQ09S8G2emqf39q5feavjp8GFeI4guuKrMi9CwEuoAEKVCviMKAw43Q543K53KU7mANs2gmn06lNKmM+GMtgGAbknJtKOzM3Q6gZlB2YAGz0NIugm+M7jqPkO6th4ZyIeS3LAqdOYUoJl8ulLaTWVkuLANDdDyvFH3dgQ49QWxQI2IQBU0pNWNG0F5Zlwe12a31iAnJE9xUs+gXWwANTtZcBseVoXS4X3JZbS1URYcUoBntKuN1mAIyojpXXcizeecCJkdaXyrRKEJfLpTFFTLPCUiEqZy0L6lo7zQCRv20i39dntufVb4z9xtWLLxrAM01TK/M3DEP7/OhGkGP44BqrIqUkZTcLgMpamsphGAIAUdnOOWEYIo5PUwduCSuhaMWIbcJ5qaNeEyhrdDKOiONB25vaNQpX5CQ5sM5HmCgXQyhkWfPOyW+5m1YZZ1kW1V4QowdEAiTYgtg2bunvteTNqCaPUqQUmte5KVGwbXEvpYiAmBqBlaT8lXMBwQeUWnHWsqDeS6UDJofBOfgwIMRBgaGE6ywlPJ0jXK6SIjIvK25zgveE6fAE0IjbWrB+PSGGBJQZ0Se8XSKeniZMxwPGnLDUFTkVlALkusIFh9t8Q0ozmAOIRlxuN6zrDZ9fDkgpA54xxAG5VMzLDBBhOj4DTqLL5FwDw6bDBK/9HVwEz4uAo2CkxDidr/jy7Q1//vkN4xDhQsDx6QnjKI4N1020i1Hh14AxWkk/1p+qDKOKT59fFByd362npFTgCsYwRjy/vKj+hZy76mZODggkfINKZqAyAKHll1IAVzRHmeD8e0NX2meWgMxD71RjwoW2bhERgncIPoIh5Vt7I6mPzIGkGoMY9t19Ee4qmogXZWCEajy0Hc9YWxl9qaYt4nRvMNu6aOlOtgWmnMBc4YNqxlQp8cRcVFQRArI0MMGU/jcAWu7/fTk1Y6/ZNRn3VGhrs/V5b1ACeGhk94aWAdD746GRsjO2bU3s29Abtv31HhlDPW3byiLvo5O9MWTGd1URZqlAsgEP9jmjT9u5e0POew8KTgT60gJHBK/Ak/MeniOwJuSaQcEhDFFEXS1oUaUEsCOHQTV6hmHAlTaQwCru2LUN+OmdlGaM47HxL++J0KLeCJgJ5AFyhBgGLH5F5QJnJU2JEJWZyCQMnKyMjDgE0RJcF4Ck8smaEta1SAUTLzTTwhWr7l3BD4iDpiuS7AO3ecbXb6/49nrC9boiF4c4HHE4HDCNB9xuwhi7Xm7aBwxhtEWde4CBgGBhbFYmpCzVjChnRBL7aupSN7kwBj9uwEupMG2jNv6NMWV7jI4l9lu1Je3du34WVpyyBqoKVRIhRA84j1wKgpMSmyXLmLreFhAq4uBBGZhfr5jnBcvMCCHiusy4/ud/YVlmeGV2GoDoCKCoiD0XEEQzpeg++ogRtHc87b0+ktcH2HowFsBdWtS6ru8YDv2abWPV5pzZuT2Auf/8fuw+cpL68Q/cM5/217ZjH/G3tuyd2bY2dGvTvg/77/SgQktn2gGc/Xd6UKbNz+7cj66x75P+3/t1yvqZiO6Aof11rA9638Oubz5Gf/RMA2v/o37rgZf9XtGni/fPrmdmyJ58D3Q9AnbkdWEYtfPZPo2tDwXAFj0V0+ICu7t7sOvtwZyPnOefOd59nzagvX+W++d//5WPwYt9H3/U3v059nOoP9+jc/TPc/882pz7AVBhP371X9/7Rnct+86eKSNXN3DBxiGUqfyd7nt4/DSo4LxDWjY6vJQq9HcGVq21MQy2PPVtIphxZk6xDUK5QamdbIuupQhYpMgejqUzTNO0bXjMUg9+t7Axc4uo26LVFudaEYd498CJtmoWwLZ42EYqlS/ua4X3Rtz1et0M3m5xsvswNoSBEeZQ76s+bNfdvtejudYPvfNt7ZaKBc8YxqiRlAqvkYeqgk+lFNRcldpsObcB5DcDt19s+1QNAHepJaWI81jMeQfgnEdQcMTaRVUtejByy/m3clkSvQCgtdUlgqMBRI0USSQjxoBahybmZG1klvu0HyJxGnIuWqYrqaOjIFBJSFnO4QrBeSlbWYrDui6Y55uWrnQIQQzFZV1QcoaPvlFeyTYL7/THSw3xUpBVcE7Glzr0mmIRYlR2hBj04zDA+63EpVTDIE2pkPQU8hYp3NBio/UTEWJQp03bwgzUwpAcON3EtVya9XdjbGSNEAdqoEzvYKSUUbkiEOk89ir8tTRRz6qpFzlXABbhdYCrWBMDkDr2rkp949fzjM+/VhQXwC6I3QyAhOMMFxxSTnh9u6JkD/IjrpcZt9sFeZ0xjoTnw4BxGBSsEYdbhDKpbci2xki7hzYubZ6mlPDnlzf8f/7jP/Ff//U75vkmAptxhJQ1XRFbGkDBmmbkDMARondNoPN4PIK8w/V6xe12RS4FwxCx+vf0Me8dAjGYgE+fn3H8dMTf/8c/cHg6gJym8HDRkn3qcIHgPQGQMqC5rOKohwIpK0lNGI7U4xbBTmXBWMlAfd17EyatHZitoqBEymbaR8IEPGGdlLbxbNGKKjRxbYD9z/IwzfVgZtQiArIlC8Am0V6CcxsYlnOS79FmmDdnmEszhojMICtSmhBF2Te6BqsIJGkZ482A69MqjHXFbZNt5WlN/Lbe5+v2xvEjA3frse7QRc3WEPmMfkfXvEfVH+S+PxYX66+7rev3+g57xsme6dCfB7VPNzFDtWNneI+qwk+bQfK4HfcGlwmNBtSaUQE4HyDiYFXW0SrpeKzrIZFDxQZIrylhKgUhiAP89PyEtK5IeUZR0b0e2Oju7m4/NRCub2/7u/Uxy1RQ1ouUf9R7Ll0UXinBrF+uzPpTUVdxWEsFYiVUJsxLwTyLwHGtKyqESVEqg9kh5YpcFgAOOa+4zTPOpwv+/PoV376dsCyE4Eet7kA4r1ecTme8vr2B65bS6BTMa/ZY64OyMQpqRWVCodLAOguwOEeopUKLUaBomlItBXDmhMt9Or4HNAGoMPE2b4nuQR57VqSOg7DIoGsBwcHrvcieltaCUljvIyOtAkymLCJypRZUVpHJBqqLkUwkmhfCn9hKWQvovomz9s7v3nnv3zd7cj/e9/Ohd2L78dZfY3/e/lr9673zbalff+UUPQIgHjln/Zx55Gz1zlDvMPdt+55Dae/38+zR2rHvu75/7Tu9nW+v2Wd6ofR9/+7PtXf2+59Hffa9tvbnM9t5fw99m/p++Ih10l97//ej5/PfceglUEFNM87EoXOWPdIZ0NCJoT869uyXR8f32vdX3+2//9H+Z+/9aD/0Y3r/2h4IePSdv7rOO3ugO/dftfPR2mOO/0fPYH/Oj66xf20//n7kWfTHT4MKpM5Nr1jaKzwbUteXjzTH30CCpsDeIa+2uVtU3G6krwTRL8g2Cc24WBaJWFt1gn3FCXPigY1VUWuFdw5Ph+nuWvt8WAMSepZAiAGBa0ulAO7FDS1yQnRf89Yi+9frtdus31OuzJA1qmafjmBgQk9ZtuvY58ZxxDhNiKOI2s3zDYBH8A4Lz/Bui+Ib60DYEZsRar/tmu8Ny/tomQ8GNBQQPEIQ49up42KGp9WbN/p6DLGxQhp4UkQY0rsAdoxMm7qxIykzRdMI56g9g21DqBpt0EHe0TFFOE4RZlSkVNp4zTlhXTfK+rqKsOg4DBjGsKHCqyjgO/g2ndnuhw2ZB0CEwiYcRwpEyf03lLsK1RucxcGLQcSqaoV3FQj30Ya7vu/AJ6clvdjE9UjakJMYOgZqOefUSHZiVGlJL3nOWxS+18uQa0oUvnIGZzPStohFrRU1GzBmkV3ReEgpYVlXuDDB+QFW8YJRUFGwZOA6F9zWiuoDno8TiIs8j2VGKRnXeca3b28SgYpPuF0XXK5vuJ7fcDh65F9eMMaIp8NRlfslBSunTXvDxq5onIwNMLH15o8//sCff3zFP//5BW9vN4xjwPH4gmGcVHldolulFOSyagWRCpodompkjOOIaRxR1BG+XM5IJeN4PIDeOeYAICKbcYx4+nTE4emAv/3jNxyOk0RPIekMkhYj9+LIgxwDJGKItWap614ynAtgJ2lIpqrv1Ehn0nkM3P1YaoLrQFsAAko5B84JxoZpBpy0HFzuzrQ56bVIJBAW/YBGGRyICcSkNGf5LNrclE1yc3DNIBO1fJnj9wZYrbUBlXI/BRJb3vqhlgy21DsHEHl4J9onVmHCnFcDWGSv8U3jRkTXvCrVs97PvXFp6/DeeIW2zroC3W/GPXggeywD/LikZG8w7iOIj4z7vaHcP0fbS/s9r7VBP0ud0dH2XU0HIyI4BAEv8d7R6iOPvXHd95eU9hTHNgQPVAGTQ4xNPKwWhpRF3sQDZZ8od/vrOAyoJWNZBUg28KenGFu7WgSduaWS7Y19AaDs+enzYjPESPL7fdDziSObFCgnIhO2adV0KldwJeTEiIMDIyLnius1CYi9XlCKlE92QQICYt8kXK8Lzucrvn19xevpjOt8Q84M1IhaIko2RoYFTFj3BYE7hA1C2CA9A6tFcwSAqoJXVAckrXC1BUcSSi6y7zGj1oScV13vB4TgWjqWVHXZnvs+6m1MzMZ2aICmPmOnzBViSUuAU4CyClike5uVBi2lAjVrpSsB6DWZRlgJTqJumzPqdY/UdCtlSFHwd2Ogn5PfOx456fu1wf79PaexB/f2xv7e+e7t4B9x4h616dFv+9z+ufVt6M+1d7wf/f2oHf1asT/33tZ81L6P/m3zfX/+/Wf2LK4eVG1MnA+e1aN+eXSdR6yW/fHRM7f1e3981J/7z/RjggEVg/2O4woLNIjIMRRUqFUZ4qzBMZK1hLCxjx8d/TN85JR/b7w+AmjkXFtqXP96f739eX7kOvtz9WP7o+/8rLP9qF3v+ueDU37czo+/9Fcgh61/H13j0e8fOX4aVJimA6YxIGlktJSCvK7iAIbQNvmsOdi9bgKAu2h9n6Jg5zKgwCZaX41Bou9PDRywdIaeumrOsdHlrUN6kMNSGZgZqVt8rC399axcpTECNvSRQCTnMqaBdfw4jq1Gfe6NLz23RZV7J6enk8UoIm8Gjti1DaToz2l6DXZea/c4jpgOB4QQMS9SKq9WMbVNBMlRgB/EKLI83VIqmMqdYdxPrj56bcCHbD6A9wxAjVhYqUoAXV5/SivmeWkRyBi2FJbeyDNj1O8cHTMGU9l0MawN1jf2/T73WujSHjRGbHm7xjSRn2VJSj0XCqi1a1CdgZ7CuIlQ6W9AIq1Mm/Gp4ImDggUazWYiTIOwQYoCUFv/F1Slzidtf9AUBtfEzIxyqqr5LEYYOXXUNFpUSkGpAs7AEWphca4s2hs8HMSgB5GkvpBDTitySVKSLToMqgmxrivAkA3HEVJNyJwBAvzgUVNF0hzbOEbEcQBzxZIWzMsCpIzp8AwfRylbqnXUVw54uyZ8fb3il18zPv864jB65LTA34Db5YZaK86XG15fZziaMd9WzPMFQwA+/XLAp5cnjNOEl0+fcBgmlFpwup4VxCqIIYK8EwBLyzWuOYHBGLXSyuV6w3/+81/4/fevuM4Jh+MLgooyXq4XHMaI4Knl2DsHBE/gkpHWFS8vL7LWKYVZQBVgXWc4BymXujtSWsFxwHSY8Muvv+Dllxccnw/IVSqJMFWQF6YMAHGMCXAuAV4qP4gOSZZnZkZE2wMYRKrVUS0f0mn0T0o6mkinrJX95mK0yHvDSCL+IihnDBwDzeT9Imwoau4MmDU66OS3zWnRg9gcZJbLgWHv29pzb5j17BkiErYCNq0bUAU5BjGQkgqzGuVJVhJdD6sAcWyRZnUO1fk149T2hJyFiWXaJb3RsjdM7bX++MhI6ddb+95HRkHJBYjvo269I//IuNpHy/ooZ+/0999hNrBnW0eBDUB3zjUjojci9+3p++PO4G0inMrygIBZAQOGqOJgjVEgAKjplaQU4Dp6udDzRcFfngNriUlJUbTAQP9jn7Nnbefani0A6vLINYWn6oAWRlxAtjS7XFBqRq0kBnDD00yfh8AURSulOuQMzHPG69sV1+sF83JBTgkpZ3gXEMKIZc04nc748uUVp/MVl+sNJVc4JyVrmQugY1bukRF8wDAKWMoq3CogXwEqo9j4EG+jAUc2RzjLPlRzQvHigJdakFPBoMEHeRaEWoU55YMHyuaQOR1bwzC0cdWD2zaeiitAlnYDBhBKiiBqQUkVCKqlUSFAJgNcZJ8GoYFPDsJwkrGk6wR3zq6xFeAEqEBF0T6QdI37cdqP30eGde/o753ifQrR/v09+Lifz3tQsj/2wNxfORCPrv/o3x9dt3fU9/e3/34fBNw7Zr1Nvm937+x/BCA8AkB6psH+d6+z1tuQj5xGeyY9A9nO3wcx98yIh87hri/+qm/tfH2b9u2/A/x/YGzc/5vbPvvhYSwFss/pHlmEDZhzAnOGcyNCdHBB5+muzfv72O8JP3rs7+PRePmR8/3MNX/m+Agw+R4Q8b3XuC/h+ODY9+F27f/O/b2fR/u2fTRO/+r4aVAhhIDnaUKtIgZ4uVxQa20pDSkljNPUBN8sDcA51/Ly53mWfPh1baUT+zx9o+/3tM0eNOhr/1qnmP7C7Xa7AwHsHL0mw93C7ehuw9sv6nuRGhF6u2JdF/iwgRzWB86JhkN/Xznn5vz3KRUAGuPAFh8DPSytxPqi1veK4nsjtmeAyOskSs8py6YLBio3Rz2EA6ZhRBx8Y3vkXFoONbCJDpnzbn3ZGwbNYIU54w7gbWhxq0kvG39aRRRqGKJErbHlLvf31OfAmt5Go9rRVqWjB1XketyetWlOSJ8OMLGZ/ugpwmZkehVUHIYBXCvmmzi2lsttzmqblBL2b7FoAmFZVxCAQWuat1x05+AdaYUOoQ/vWTtWftV7j+ocvI5VgpaWAiuiLEKDIsJITUOByMCNrUrIHd3XKILdJmDfBUR3IpeMKU6IKhwmSDUQXcA4jHfK8T6IMCRW2YgYjFKFLeK8Q4wBTIQK0SNhAkBBynlV4OvrBYSK8RBxPI4YD58xPI1woSLXimk8wIcBy3zC7XrD7SaVTMbB4eXTEU9PL3j59Cum6QBUxqrCr151PwDgeDxqBZmIZMJi3iOGiOv1hre3N3z58g3fXs9YlwyGB5R+DC6IgbAmYJmFPeEDKVNG8nBtvKxpRa65ldbNNb0zMO1YlhnsHA7TiJdPzzgcJykxl1nZIBXRiWCZObzsGFQTHHswixq6zJOMUh2oOI2iy1gWhowDaKP17qPXm0HrYCXhdPhIaNbGddvYLB+zjxIAUEO+loIKwLugQIW8J4qRvoFeMiYzhFMNvf5WGUCEQCXK2IMLewOLScFEZr3YZkxVzqI0QVt1EzOGUu6cbJKqKP1e0zQUmLUiBaOyVYzYHIneMe+Pe4Px4RBoa5w9kzun4sHn5dlsa8Ye/G3zuYt+2Tpur9t39pG03lFoYwPCdLHPbaBmvXst7+jfPYPAzrkBNDK4SF/3mkJRlMUVQkAtEd4n1GKMQBVA7vQ0wm5PzC29TSLxbP2o62C/125G7/as9gCR9EGXLuI2wA2s+gpW1UC+qMyFAssfEFaYOLK5MAoXAB7LkjH/6yve3i74889vuFwuAETL6HYVLQTnPJa14Hy+4vR2Rq4AuYBpfIL3EeuakNOK4Jxo7yiDwxhpbPNYn6GkN9hYeODAyoSHlHO28Vl1Dsu8qVzgAHhPcE61kLx8z871aBxWBaLste1HmYd0byCzlqUtVUATR1HmZ5Zyl6YHA6qKVkb5NxGuyw0VoqsQPOnclu+BCVyBSizoK5OsS9iCJf1c68fwI5BwHxU3p3QvJth//9H86+ddfzxyOnuH7RGIuD++5xDsHdX+en0qwaN779efR+f6qN37e33UR++crt319t/vP9cDQY/Wxv7o18keVLCj1xD66Bx92/tnA9xr7+ydtd6W79tt7XrU9n4dfdTXD/tq92weH7pGoDQGn2g6mQ0vLIVhDDgcRxUm31IFH/XHR473zwIC95//PsCwf33/2qN29u363ucfte9Hv/NX9/090Of7gMp/B1SoH9oj/6vHT4MK1+sVtHBz4vbOZq0Vh8MBBh7M8wxmxjBEhCBGNrAt1haxlwVsE07pF+seOTyfz83hMuE1MzBKKTidTs2gsXxpq5BgwozzPDd2QPCSe851E9sxJ6zlDCpgYOyBdV0xL7c2COwBG7PC0j2WZWkik8Am6GjfsZ9ePLKPBBlT4nCYgBa5q8156aNn23MIWvaPkFPGmrK+L5EFADgcnnA8iqo6sQAby5ywLAnOA4EiyFOLfJieRR/ZsnvejFURbDN2gpRytAknG7ZEhFS8qBmejCWn7twRIqampcX02edcUYoY5iTBCUilCYenp4MuxlW/L+cSRoyVEHSo1XfghYEwTvQWmBGj3yj/juE8kPKCnLKyEDZjyDur0oCWl2511+35WjlKicozyppB2geXRTUm2HJ6t7KWBuKYcW1zrQd6iETToGd49Bod/biwz/SMmv1mZlEjOa+UjqxVHGdQRWUpmyZjllsfSj/aWA5wbhKDWu/TOY8YvUSfyUtfoIBYxys7pLLier3iersg8YqKhJX/Hb99foJ3yt4ZRqmcQl9wvl5xvSyIg8fkA56envD89AnMwJcv31CWFQUF42HCOI0t8mzzK6UV16tUPzkej3AU8HY6ISvIICU3xdh0zktN9iGg1BXzvOr9yQacS9EypLUJrKacMK8zSknwQZ7T5XLBWpZ36ymraGccIuIQBajKVR1GEWzrHRuw5RAXnWMZzB7kK7xDS3UAgMoZVFmdfygwsVUN6DfUPdCwGaoivmsVTlq79bdzaHOvN6hrZTi21Av1rrij4ut6m/KKWjLIqSPEW3S3ch8RkrxncWS6qFHRFBGSyGrJWb+nNG+tziK9llFqt/lXTcPgPk1gK0/rXM+wkmdcKgBycD7A8QYk2LzbR7vvDY57Y/SRcbkHFpz72Bj6yEjtjcn+eX7kIPWRt4/ovnaerWJEbeueV/0YO5etI32aYc/y6sGLWrVKTgzIqWJdrKLLVm0ppYRUMnwNmjJjKTYbUCOAvEfNvqXgGbjAvK2ZRuUnAtZ1aXsXc1+tge/W3XXdABlvi15n4BeuSKU0UUjvCWvOspcq8JM5Y1kzLtcZt2vCYXpBqWf8+ecbvvzxittNmJrDMKJUxvl8weVyg5VtW9YM0ABHAcEPAAbkDAE0MwGuIAYFEVhSNmrNbT9yzoEhjINaREtJ2BQ6nzTib8+a7HcDImT8Oq3QJOQH+8K96LL0oW9CjcwG9MnRBwsMlJTv2ZgkWMUb6Nona4mlXglLymnbuHJL34CmmHjyIDCij4hB9LRSylCJJgEZtZwlMcGTgFqZ74NO+3lqfdnPtV5z6yNHuZ/X9hkb370dZ/bUI8Cwn797J9w+85HDuGdbPAJJeke1v7f+/G3OdkBGH6Sw9WHfh33a0/58ff98zyH83tr2qO3mG/Rr5caQu0/L6v2MvfP+kQZGf/yVY9kzN/b93qdQ7/uonyv7737veb8HHx4L0e6+pdPUQBVCLcJwFnSUMQwBz89PeHl50RLg+V3bPgYt7tv3V5973Jf3wMGjMfLX59iO/bx4dN6PgIMfuc93rf9gvwYAKIvzo+/1193+ph/6zvv3tn/bOt82gLvP2Xr8cdv2x0+DCmldcUo3LcPm1anYctkJEME0ZtxuQulb1gXTNOL56Vny2z1hnOQzJRtFW+npNuibEWZGiQzeeWasq+QSisK+bnwsYk05J5RixlJGzuIsmhjUui5tA7Mor4NED0jzy8lBI8KslB+LThGiTqrKnZGi0WfX5Z+XKuUSmSXimPU+x3EUYb7OuZWFDxolMyNnW7BDkNKJUgargsgjRtEbyCWjFoZzASFIrjgRtO2rlk/kdo2W9304oJSC6+WM8/WC8+kMZsYwjRjIAyiqwg04LzndIqDmEYKkEKzrquKADiGOGAZbnJVmzxWAgBmSrgHtsygDlLaoZg9OyeYkTlPPIjDnCoBQw4vQo6XmdpV8TyelsnzwrZrG3cafSxObseiFGWLOeQELqkTH05pURR4IUfJbScss6tIjxo2XfiHUOybEcZrAAGouUjpT+4QISMsCsDh6xhbwzoFcQPXqlOmzl3Fc7jZmq3xioBSrYS5GvlMnut+8LbdYhRur6U64u81VFr2NHu+9RNmcK/Be2EcgwjzPej5LHQpwzmMYjDGyjTmi0K1iJPRtdip0yVJ9Q1Mzfv/jDd4R1pTx22+fMA0BEQHLNWNeGfNacZsTVi0bejgc8Pz8jHEYsNxmrMsNxIxhHDFNBwzjiGWZ1cmQDfx6EYXw49NRmCjMYMeI04Cn52fE4RXXyxU5izceYkTwjGWZUbOWK3WErHocKWUAGefrK1yQUp23+daqwzTm1Pq++gM8g4NcvypDgDNhiFLyUrxgKKBWNR9a0ha4MioxiIQlBChF3MlrdogegrCD0EpPmsGxlcG1zUU2D2GcEDmAq0jPEQk7RhoOkJTAq1w0Cqnt0JQMEWQUcVgihnMV5LKyWFaUsiDnReYESzvBDuQ0ofPdsacJO5CW3ARXcE1bRQIWRXtyBKrWO1ssQLZKh0B+mwN+S3uT8noFtWYQyRpeSxERUBfFyfGygfogGjuWVidMIrQ2yv7Bcv0HBkoPSu+N/I2K2vUCoX3/e0asRXKrKvzbfcs+bYZmR2HWde2RQ0W6Lsp+XVCZQM7D6ZoIpw5nt57YIeth/8xkr3Pi4UKqc3Q57gDYeZCrcl1tZ6mi0C/hM0ltKCRrpfeyVpZYgXWFCR2aoVyrlmXVMpARUa+1tqg966gQnQQD7QkESWurtYIqwakBxnCieFI8UibcroxcxHC/3sTOkPUFSLniep3x9esr5nnFp89AzsB//Mc/8eXPV4AcYhgwjqJrc7tVzLOkCAYfEcOE4/MTahE6cqm17RFuGOCR27w2IWK08bYtv+bfN5CLvP62Z84ttQPm6KCqGLEamVVSLuQcCtro3hxChLfKM3fPHy2Fqwez+j1eLqlinMqsrFXBCwWkSfdMEmEU1ajQ8U3c3bOwAa3KTCmliRAL09BYTQpeMt1FCklufJsLbGsG6SSx7uJWSnU/Jx8xj/o5b8BV30f2/Z5Jsz/3fn5+bx14dOydof3as3eq+9d6kPCRg2qf71OY++8+utb+7x9p/x4IsO/uAZg+ZaO/3/48PYDzqA09cNG34SMHdN9Wu86eUbLvl0fn/x5Q9ZEj35+rv3NqI5jevWMCyoyiWYSs+lwGLDAcAsYh4un4hMM0wDlGyis+emSPwJf74ztO7+5fbcrxR5/r7+XOY/7LawF/DUZ8BCLt35Nn9ej8ZjrTu/c3h33X9kcH0e5WujG3N5m4/Qf3/+rHzvvu2v62oMz/j70/yZIkSbIEwQ84EBGzTKpm5u4x1Mtc9BF62Vfok9QZetPX6WP0BXrZy37ZFRkZEe5mpqoiwkxEOEAtAAEJCYVYVNU8IisiytCemogw04AzAnwA+PDtniXAbwAVhsHBkihr67JWC+g4yD+pgAgBRCxxN5QBYixhxsslVLJG7wdYZxCjTHLni4DCjLAKCZB6L8jmQ8VSJbmgJcZSrVYb07O61Ocsn8/ztbokCpggVg0Uoj4DcbsU61pGmkM9eCVtlLjpr2GGtRan8wQ7iOthhjDYG+tgi0VkLYizdR4PTx9wuVyKUKOTLmNZ5tp3G09BEAspUMCRUNBsh2k6gSAK5LKsCGGGK14J43iSfNnGIKwlI0OKW7rC0j9EBDsMIGuxFi6KNSbEDFgvfA0MxryKNXaaJjw8PeCcUk1/VGNYk6TAShkFMDrDEiQzQg5gFoVlHMfdwSIeD1s4iyUDWw55UZzXTQhIoXJyWKvZGAoBZxAUOiwBn9cvVXhyzmEcIJaYJLweXsMBUlJfLgCEGJVQFDiNk4xDjhLT2nB1eD/C+wnW2WpJyFmURwvJGGHAiJzAOQpIAulrPfQoS2o+de+247Bl+8gsfUYGzjsYcpvVhgmbm6oAdyhjqgedCmdqkRZAabMY6OFvimVGN4ecxRq7kXTKs9YCpjjncLYn+GGQAycLWEEwyCys3yECzjG8V6suCYM7ACYj3j5RaC0JFjmT8EPUQ7YASt7DkHh7/PnnK14v/4SHuy84nyYQGPNlxq8/P+PX5yuWwJKCswAfzomCqzwGp3HCOE1ImTEvK3JieDfAwCDMAct1ES8CI4foEgNgGOf7E+6f7jAUzph5vgphqB1grbQ7lNRKojjMSFnCO4gIGRGv1xfMs4QRxSTeC8sygwiY+G0IhDt78MkjckTkCKcMSSnDGQuC34AvuGKeM7DGlX/qMRRggkEkwBYXZQvxuCJT4o1Lxo9Nx9S54DuhiesaTSlK7LEV5aPuk0b4KYgAbzwiRaS8SNw2AUxiLTQQcBeQGOsYrljjLLwdMUBi1Ev/MYDsgGyh9HjGFKDMWEgMuVq9oKH+oqTGCOIEU4jiOGdRlLLyBGimAdsJuhvBsIC2XABjBiMjxBkhEvRIljoyyiqAcQbGWVjvACtzOoEVCwKKAi0M/qGcPVv6R13L6pXUeoHpd28Llz7VvR1QskDmwitkvShMOQMZsAUolLsLgL7LeFFIMgug01r3qCBNxlpwFCK8XBS9xMBaSG6pnK3WbN4abZ2AlrTYwDmCSQzkjJyCzNnqKQTAWBjnAGPqeeCsEMw6sjBsSmhEgvME6zxMjHI9i4IPLlABCbCmxgDrPIaSU7Ty8BSLNZGt42fMgGGQbA05L4iJYZEBMrDew7B4NF4uwKfPC15eZ6SUsS4LlmWGcwMAknM2RHz69AXOD0hpxRoSvjyvWAJgnQGygYkSSuGHM04Qr0jrfPV+3NaSeNJpmFAuQqt1vs6SLKhgDa/T/Z1BoHKOKxnrpsQIgCYAgqxZagC3rEAChJSxykkkIUqVF6HMIWtMBc11vu6VIqrGFAWdnLMV/E4lFWbKWygLTHHnRgYTI5MARgJkGDBxMRxsIasSHsgCSBgVniUtuHh7ydYqJMmb8aJUtDybZNNpFDaVyahRcnvlubei7kGVzXLefn/LMt1bVnteg36/aAGNtuy8zpr69XXtsyfozx4IaEERbVsPTPTKr+57t97d3tM/p1fg2+taT7y2Dr1y3j+rB4PactSW1uu4rceR8nULqGg9w7Z1tCf7Pep7YPO+6u8VOBHAbq1JKOJuTmqVWPc6U9d9zigguoROxgAMo8c03uF0mmA9ARQAitAUk307e6Ck7SNB6Y6V1GMlWSE/s3lIAVsb9m/ovue3Cve/UunbKz9v1ektoNCgk0Ahsj9cw91Y7cttMtWuss01bZ9sQEjt+gJ+3AJC3iu/iVPB8kbWJ+kVN1RVww4Asaae6VyENWBdt7h4tVhoPOLGGu/AORfixlgABFNACAdNN6ZuliJgySEgYIWDLfF9YsUOiDHAOUmJ5P1QwwNEOV0r0kx0xOpqwBx3pH/O+ZKHWlJnhiDdqBbjnBnTNOJ8vgOgvASx2XC2CcZM1cMgxuciJIowH6OwKJ9OovBfL1es2n9AkQHFwhNDwJKSuE+rVcaKsiXeCiWrhSWEaAtqnyoh3zBJSj7nxPuBWdJenopHAyD1staVQzpXy721kns7rhHrGhGipHjz3uN8uhNEnqykUSQJG4ghyN8WGAqJ4TzPuFyvSCk0m7+p3AlE4sEQQoT3aknaNi/dbBVUCWGpY8LMiIwi9MjPzdVwnydZlC4RULwXK2TKGXEpmS2qEkD1WTmLcJKLGzAZkn5PG5JurSux3QTrBqzLgrCuJcUng5wMqjEGnCXVZXWtdkMR7HLxEFHvBCW6VCGBoAqUWmCZUT0odP6JpcTX0ABN/arCkIbXrKuQj2lojazjdYeu3xKKFBwSSz5gnH1j1dH+IQBsCDkBK2fEdcblZYE1FjmueHl9wfV1QVzlnsFa+GHEw8OjkKKOI6bRY/QOox+QmHFZZpAx8AVwizEirqGAeWMB0WT+juMJ5/s73N+fcXc+wXsBEV9ennGdL/D3UwH2Ct9EFKu1WBdHOC/7UkxiXQsr4/VyxcvrKy6vr7DOILu3ruXjNCEMA7iQZJIVBX+NJVyFTUldZ4rl3cCo8lnAAnH3j4hsgWSLwpdhc4ZjUY4tGGwkm4HsvbZYJ+SA2YRTKkJFw6pvUdfZJgyJR5UQm2oGBRQQrPCu51T4oSW9Y0wZMa5Yw4wQlqpIqCIJKrHOvAkQzhkYo5wsKgyL90MqXi4pBxiWjA8o3nKbVUNDpvZeDswk9eO3YQpqvZc9ryPssrZ6fTi/kcwyAynFCkyABJxIq/JGaIaJLUa5FUh0vena0bp8reiY1L2rFcxL+/Wc1XbGyDurLIqKJn2l63PzcFIXSL3GFAswM1cvAgGxNByEdvvrsUVT/m2ZyVQoNpuAU/ZCK9ozqlVGqwvU/UPCc7YMRtUQUQTYXqnVOqkLuu57sjeqF6aIr9YKh0zOEfMyI2XCMI5CTL1mLCHi+fkVf/n5E3799QvmOSDFjHXdQgIAg8ySdWAcz7heM14vV8zXBM4FsI2MgFT5l6pXHHP1dmrnoirtRIwUuvCkVsm4oSQZZ7ewO7TrDkKYSlRlcjGI6LxA7Sc15Gzj+la56K16rYzVK3spyV6mILrOw03I3eZ3lafa9Qs5j20XUtArjAoqtNK6kq+2z7/VprbEguargtzPsVuKZssJ1o5X32/forR+rXwdqNzKkXJ/9PfXFHXgOEvC272Y3/RDe31/f1+OPLzabC993Xugp91D3+uPvn5HdTvqsxYkOuqrdt0erdNbdXqvTbdKf9/u+iReeYCAZcYYZJBkNCt5ZK2V8FjvnKThTTf0+v/k5Wtr43vuV3mk5afSz/XvW2v2aJ997/p63zE60dTn2KPyW8p3gwrinrulXtQF3MZ7b/FKFtMkr4gxYp7n5jtTFLxU4/FSIlgryHusyuCWXtFaBTNaAcFA3H4tlmVFm4fZ+zY1GBVgoXfNZJDREIQ9WYocSmHXmQJwSC7ky/WKy+VSFd42I0POvigfsQoWubjVi6VPvC1kMxNkX9Pcba7uptafmfF6eS2Wc1/SNcnhGKKQ0imYo+nPyBrEFCBClYRNSJaDuV4rwtQ+4wRK6LcAMB6KWLWZFWoYRD08eKt71MwQApYID0UAYulH3twTnTUYx6EoJwI8cWbAcOWxILLCYzGLG7u1+3SdOi4a6y+kn8KG3woUCQk5tLF0bheyIZ4xUm9XLD7D4JEBLGuoQp3ETu/nkQAhACBZFKxVQXifN1kdSiXiW4RYLaKLEMgIWNPGIXsvhJQgOZyU2FQBlypE7wRkebcK9zFua7N1C2xdCPV5WzzxuuMEkbZuAJs+q1WIWmGptdoYg0LoWIQATkUpEWuiKYSEhgQlX9cMYMV8ecXL8xfEAHgr4+68x9PjI/7whz/gw4cnDOMAYQ6XMahx/VT6bxgEvAFjHCcYK/tPDMWbBxLCMZ0mfPzhEZ9+vQNRRIgL1mUB38k8zoWvQsBAxjCMGMYTrHMS1hQzvD8h54D0/IplDpjnAD84rPktqDCNd7CnM/wwgcwAwEK9WQBbQAOZM+KqbOtaJM6QmGsCswVsAqWS+pY2/hDGCIbGiYtnhaSEUuCp5bIpBE1VCT5WCpgFKF1XFK+v/b6ZFUiVWSDzNkbEtGBdZ8S41mfX+UpUPNsV+NJQHAtDezJJTUep841yhDGtULi3hur6q4K/vjvvXX1bhaCPw63PJZTMRr4S6grYFxvQspAZJvWe28gFeyufnE1uJ+D2/d6XPQjSKNzlOzISK56zKk7U3ryzWrRWWXlGxgYqyNzbFHV5Vwvo9vKU1qkNPevr3dZX5Jutnxh7RUPHIaUNMKoWt+Z8NKbwWjjbjCUEPGva345vK7/0yi6VfjJGyJdjWnGdZ6DIPtZaRFJlOOF6veLzpy/48vyKnByM9chR25+QGfjpDz/g7vwBLy8vmF9X5AhYGmBhkRNjKbwrrSzSxnlr2bnWdwppOw96hWs3vw6s1W1/t+N1pFgdvfPoGi19LH5bv165a5Wuvh29wtq+Rz9rf/bX9fJcv/6PFP0jZUyfmXOuZ9qt/mg/7xXaW9cdfd5+1wv+fduO6tqWI4Wk/e6W0qp/q2zRyh5ah97Vv2/brXoeKeb9uBzV/T0w5qi/2/nSyvz983pFXet+tK6Oftd3tLJqX88j0PVbgIHvVWSPntvPR4ERxbMcULnIICUJrfTeYhxF/t1Cfd/jabhRD/DuDPqOBvxGEOPfDvr4awAF/ftofbVz9Vve8b3X3/Le+Fp9vla+G1QQS4vFONrqRSC8A6iEd0RiGSVjMBWSxHmeS9aEdefi6b2vKSeVFBC8KTBV0GAuKZtiPXRagpyWrE4J7FQpbeO7qhBa7j+dTxiLtSIVN//WIqCd3Ctiy7LUTBP6PgBVACGi+r22Yy1WaWs267t6dsQYRXAp7dNnpZQwz1cIgZ8SOnoYI27FSiKVc4RzZkdMGXNCTKqU+iq4tpkF2oOgJcPsFUXdSIVDYRsTYFNEYT2ILJZlKfW0yBlY1YOhABnSh4Xw0ah1QnRwBSEyZwx+KH1rcL0KSR5zFkVuGGAMVYVZ7s91fllrS2hNbLxjilBRmNN98ZCQuPi1KjA6fkpw6a0FyMIadZ1tXYNViLbQs6EKrQWQEXY3BmhzNV4WGXMUd0/OmzXGWVu4MUQRV5DIGFG6Nq4IAai0X3uXOWBzj9R6tcJq/3d7Tbv2ekFBvEc09MDtrtmUU37zHvUsEjdTgqQq9LAkKRitKX0NgFOQbBMAmA2MHTGQeI/kFDFNA3766Qf8+OMHnM93yDljni9YFoO7MwOweHh4BIgwKei3RhiyGMcJS1gRQgYtAZkzrtcFy7wCYDw+3eOPf/oR4IjTaRQ3+BCg52ACEBIjhgTvJQZ7XRIulwAGcD6PMFbCUOZl0eRoSJHf7LjjdMZw/4jT+Q4gi1zIIZ1zRXtCeS+LN1AGDDNgEmy2IGJkMjCZ4YrXl7EAWMeKYSKBoDGmhWDTbuuQC2iBTplTcGObT7n+07HNOYLZlRSl274QF8aal5rBIucVKQaEtEqYFxe3WgZiDsULo2RfIb/t78YVTg8HY1ydh+pho6SgKScwZRiytd/q/qRkXdZufA2cSufKHptTqvH2Rrl9iEBsBeQq4RQMSNjZOBTPuY3AUIEsXYu69gYv+/Ew+ma/2Dx92njb3hJ9JAy9Pey3A38D+g0smcI9pMIfb8JifXbntsx7pvLtHZvg+caiR1s2o5QSMkGA4YOyCesiI3AD+kL3CNrOHX2KknISHGwLCuh7yg8hX3bb+VXabGBAeW8h1eu1Xb3it1dszZYNiBKcLyRlHOp+7d1YPBwc5jlhurvDOI0SuresIGQM/ozT9IiX5xkpAIZd8cQAOEVEZFgb65zQ823bP7c5oONAKG77NxRSLb21dB/yJEXn3eZhsR+7I8V7P67b5wpgf01RbuWMXsFrz5beE0Oz+hwp0yrztbJKDzzou+tc54rgvlv6daEeTK1ce6TA9s/o+7Ltp76OWu9bgML3lCOAqP27r38LvOjfWqc3SukN4KJ/Ry9/9O8/uudWee+d7yn7fXuP3tm377eWHmS5Baoc1fdrgM/3liOQBQCoen0L75ExEh4m3GMRIMIwOkznEdZSCcn8fkDhf355H6D5LeW9ufXePHv/nd8JCvxV5duf/731+X6ixhgwMKOPT5VNcK+cGkNYFqqAgG7ARFSzQjw9PeH+/h7TNOH19RWfPn3Cmtaa41gVYmW014wPeqBuVthY0wu2io7mSNZBVYUaQHHL34RUdXutRIJATRenYIFmuQjX66a82o0FXDcArZ+mv1yWRUI6SkaKaTphGFx9R93A8uauux2cXK1iOsjaz+oJoakolSzser2CG0S1jS9s02puQvoecRZQh7AsK2K5RwXqmLYc5dZY2EHebXgTEEQQMiWMJdWfe0VVyL9CjgiBEcs9TmisaziBd9J2BYQ0/ZjUXfpIyciUgRsQNJUaYQtsMI6TxGdbtbCrp4h6Bogbt2Q/EKVdjJMS7kAEZE6YZ3Hf3kg2VRlwZe6IciilKO4l/U5OW4iQcyJUStiFCNEaXiB9uQFSkmGDmzhHHc+9RWfvibNX6ts5qsCSrt82VWhr1W0VBlFMLazdQL12LllrMZWUs3qPrrmi2grazEKuZsiAnC9Am4Eli7guiKvOSQKTgx8mcGQBBqzBh6cn/O3f/S3+9u/+FvdnA8QVocSJeTfgdL7D+f6ENQbkGBFK6JVkBFixhlUUR0NIWTLJaD2n84A//t0f4A3w4ccPNStDSgmcIkJIeH19xfW6gMhhmu4ku0dGUTC3eVOzNxAQQ3yz455OZ+DuDt4PYKBYBESpzSmBMwGsQl05nIy494IM2Ii1PXEChwCAYFkAATYMksglmTtJ106GtQnWRBjjYY2HtX6nRCmMve1nATmnuh/KfhmbcSfJYOG9AMrI4OywLNfiMbQixLkAo9I3YEkXx7l4EYBgnYFmFKiggtkyo+RcFPbYhiVQIYrjkqqUqicCgBrjv/deANC5boM2IE3Xh5a6pgiVlFGyqkSk1AJp8lx9l2bw8SWjSg+6tWD3Lsyi/nvr3SICahtGIQCWgnxHVjQhj1QX1o2UczNXtILmbWtnb2lWZUxj7gHIPsa9JVre0SojOcmepxbz3Cho6qlFaNMLi0yhPCKtYpaKh9owyDz23iMGySyi8lP1VuC9NUbquaXolP4q4ApRISyTv6fTULgEGOuyCseCc+IS7D3GccL5bLGsM6wZ4cdTAVgSBj/CkEMIEfO8IqwF2CoeiWDA2b3FW+eDtbae/60XiIaOVb4M3gPER2FqVRnNWXxSOqBFS6/06fzS57ZyQ6/g9nKQfncEDvQKdg+4tXXrf/alv7YHLLT/+u9F9so140z7jiOBun2/hJXaw3b1dTpq825NdMBPO0dvCfffIvQftaW/50i57/tbP2uNSu+9r213+4weOLlVx/7vozl6BIwAqDJU+862L98rfd2O2vRe+28plm2d23q1399qbwtY6d9Ha/dbFMBjJVefr/iaeC6wTcgcYIzDdHI4nTyMFdBdwqXf9tV/9nK0533rfV+/fhsP/ftbQCjRv/Wz9+Y3o1z4lTrsZYP3n7mV7wYV1mVFjnNV+BVUUOFJhOpCEmdssQKHmjpSXbUrSV09xFtEXpQNFSxVWdaNSA9V3TDalC8KYOj37x0wRCKMhmVT4oR0cqzp9y6XC5Z5QU4sFicnLP/OebjiTaHeDSqwK4ByOp1wOp1qH3jvYaGoOEAoCqAt1q6QYIzF4Idax1T4DbJjnM+nXds35Z2OP7cWhL31uFo3mkO/jXs1xuDh/qkKMEKMuLmxGmNgstyvbvJgwnxZINkPWnf3zdpCtBEC6udSEVH8pTJCBGUhguUahUjSDYAfRpCxlaiRjFiIM0vaTIawOjtlYOdcsmJIZgoyUjfrJSQDQFGiAbIDhslu4SqZQVmswill5LUoxUXpUA4CARMkfETnl2ZCkb5t0WmJ2eQsKXqsl6WnVrUYIyJLjvUYN5IhIoKk09zAIO6IWaQO2IFcWs/2IG3BNgWkjgQYBQVVAG09dHR96kbTCkEtoNF69ui7jLXwVflgcGJJD16Eesl2IApSKClEjbUYpztwnrBeZ6SQcXc+409/8yf8/d//Lf7u7/6EFF6wXCJOdJL459OEu7s7kAXCdcHl9RU5CelYSjKnoQSVo7CzC0GqgbGEYXAYxw+4O4346YePuLs7I8WA+XpFihFEFlxIG9cgnjBkHYy3WNcZl+UVRIAZDMaTw7ImWI8aDtOW6XxGHIZi3S28BjkihQK+qAJe5lDWmUSicFtrYKweASWEoMxVAEgUgaThTwbMsmcxM9gCrhBoCnfgcfxriAGpcNNo+kwNjzBWSNRSJjgW621KwtUS44w1XISDJQuwQIUsjVnj8TO4TW1HqOtM9wXhb4i1DaJ/MYQAODdW8S42lds0bijKd+sWLUJTq8S3hHbtvxrmY52QipotrCgomGO341TXmisKpzEb6dnXhIq2HkfZH/Qc3IGzvL+PM4unmsaUo933GXuhYZMvZO7s+R564al9j5z1DOveusy3P1tBRwGNrPuSLaE6ZWwE8BWvOlNY9WSN6l7TgBsV/I/Ve4ubMY0hA7xxZFR+gDKHdF4IGbOt45mieK4YJ+FAIQQwcvEuTLiuM0KMECJRDVmSep9ODvNiESIwLwGaZefx6QOm6YSX5y+4vL4gxBWD9xK/TFlSvpptnwZQZYrWaKHzs57bjRyl46T7cT8mOwW1s1YdCbxH4IaeV70C3M6RVgHqZYLWO2QjPs5vLOIA0ANwPWjQK4r6T4mHW3mvr6c+p4J6KQEHSmffh2/WBfYhEv2/Fjxox6g/X9vv2r+PQJX3fv9ryntzoK9P7xnZ16dvg5bWM+sIMLkFnOh3/fj06wLYgwLf8tz33n/Urr4/bpX3wIVbCmb7WcvT0X5/1O/fCizcui6l0MxT+SznjJgSvHeYTh53dxOmcQAgmfskTfVvKIw3+8+tOu5uq6D9b3jhv/ui86ofo+27W/e0137TXsAFWPhKXb7rmaX8Bk4FxroGEEV4l4ogxYAn2MIRoPndnXVw3hUlPxWlWdJ8jcMEP4iCN19nLItassWarMqWNIaEkKu4lzKjxOur8r25yYUQ67V6uCjg0Qo38n1R3kBIWfKdWy5TnUxB44zwIIQgTNRl0flhEyzbA1bj0FXpbpX20+kEZMmXHGPEGgLGcYIfR+RUyClzABkL75yQMuriZsmHLeNdhA/rYIsrfAirkDSGFeMwYDqdhNk6CIHgZtnjgjB6cBnLzLlyVqhlXwQAC+dSTYvlvce6LuV3h9PpDCIJ85jnKzhJdg2xaHgomZcxmmrKwHtR+pdlqR4W3u+BpvpuO4A5YV0CgAGkzNwlvssYC+9HWDsj51R+FxK3NawAM7wfMQweMYglSzfLlDJCELb98/kM5y3WdcH1OgPg+r0KzeIZIezmsqlL2AIVQVX6ylYX/9aapEI0iUkJBgywxLK7Mm+NycUiy5VItCzpRsHaiKkMCcs1mBuvC/VA2JQGFc6JtI7isq3rQ0NDtJ6twNe7x26AFaPNL963dV3X6ircgiOadUWINJOACuVgjSHBWQdi4dVYg/T7YC2m0yQKNwvY+MOHJ/zxj3+Q0IdpwEsCMuSA84MDG4lNDuuK19cXLPMs1mpjEEMBOEoaQG0r8xZyBJLMJx9+eMTDwx3G04S4AK8vwjR/Oo24O58F/AgRr9cL/DhCPOYz5mUGGQYQME4WMBZkGAdGZ2QAIcm+o4J+DhkxR8meUMJMxMsjgWOWEIgs4RCWNOVnq0DrPOjil63tzhHJEoEcEaM+QwVfUS6NoZqpoQIKrIpAAiWCePeI54IoHAHLcsFyeca8XIt3guSkt25PuEZlYbSkovKeMu+Lm6UQAou1ROtpzPYsicVXoEA4BQT80rWjCo4ALNv8LnPTbNwgusfmLGmBlVw0M2NwcqZlzojripQTUmx5Wmy16OrZ04IU2ub2XytcmqYeWsf3ip6PrRdSBfZjlPSPWbhGNE2s7isKDFWQr4w786bwbyAEoOlwjTGwzhTAegNX6vXc3qOA9mZFqW03BkbnvbGg1HOwlFAOKsaLXDIFFA8LIgLxRoSmpLs57RUKZuVsOWa81/NOx6s1XuSsACqX9S2eapIWOlevmm2MxVttHIHX6wuW4nH19PCIH3/8AO8c/ul//G+IcYG1KDIIJA2sNUh5D9Dq/tyG0+jvdX3zxnmhbdF5c0vplnHCbpyO59bbZ/Rz+Eg5apXq9hzR+rVr4pZbvz5b29re29erfV9f996jogUv3gAAN9fY7b/b97Q/+/Yc3aPjeaSA9yBK2ye3gI+jPuiV9lvt65/XAjlH7Vb5t/3uVnv7cW3H4b3Sft/ed2tMvlX50ba1z+3f15ej/nnvuvfAifeuO7q2LT1Y2Pbt0Trs/z56n3iFFQ9S0rByMXAAGdPJ4+HxhIfHM/xowCje3bwHp/Ud36OE/kctX5u7/bXfe/1vKd8KLImn6O3526+776nPd4MK1jigpPbKGZBc3pKacZ6XuuiNMUgxg8zGCq6uveMwVb4DZsY8L2AWIrEYkghxNXWkqVaI9t80CRt7CxJow8XdPpR6xQI+bB4RzIWJvzyfPRCzuJ7HzECIII3LdA7DOAkwkjLmNcA5FeA0vtxW4Vbav2WouFwuJVuBw+l0wjBMWJYVz8/PAjY4h2EcJcyhWMmds/DjCCZTlauUJdWfdRZMVNLaOfhRMlHQbIsAL9ZMq0p9BkxMxRtC+RoYnFEzKRARyInHARfQA1iqsDSOE4D2EBFBXRVJGROJj9WUacMgoSLitSHXEylLupIGytipe7O1vih3EvcsRJDlnpgL2z0BkA3PkMc0jtUlW4gmhdSRgrj7OjtiGk9ITkIc4hqREyFFcTe11hXAwxbiPW1PgGYtkXAYKkL1tnmrIi9gg6TBAgmRYYwJoMKKn0QoFeGRQNZJikkjjOCspIJGn9cqFZp5RF0ON6upblTjtAFskhlCALo2VWQrdMi6BTZCwL2rYH9QtULhBkBsAmILqOl9rQKloR7GEBJxVU45b325risCtkwyGZL7PLHkmyci+GHAeRrwww8f8fh0j2n0WMMVMc6IWUAkyw4hBaRrwrxcENa1KNIZ87IgBUkGKAenQUwRyyLgw8vrC67XV1yur7CW4JyFGxz84GGxhduM44i7+3tY7/FP//zP+Pz5Vzx9+IDz/R0Ai+uyIK0rQlrhfGlHTrCjrSSoWv7xX/4FfPeA+/sHDKPMfyLAwYJKKIDzAl7FVLgEMmMJJGuFLAZv6n4mihu6sSrWT9fseSwpXEXZKsCsKZkVUFK0ATKfVbHhLMpPFu+BtXjwpOSxrronAiGuWJYL4nqpQolaOFWJlfljYK0HDEr4hfLjrCCSFMHjWJTRwpuQmWF5U7yFIsHCwBVvHlHSbM0i0ApcuQCEquDLurTWVNv9TpnWdWNM/V2BnxhXLBrTDV2LGc6NZS9RkI93Ck27to7ClFpgoM080RYF/7YY+7dhFDEG5FQIUxUIsPJPQIBc12EvADIk7EDBUJSwIlYCLyq9RQAZSfLVxrBvAMWmbKEQXeys7mzASVIcCuAh59weYHGgut+VrCSwu70HgHghoXAvaHpMFCC3sbQcKaRanxZY3bwWVjhLhSTXIOa1Zi5pvViU1JjIIMdcwngyllXSYn/4+IAff/qA5+fP+PL8CWCGcwZAQsqyv4MJGWZHhN2u49a6u1MeNbyu82io49kpoXWfb7xVesVVfx7Nw16pOQIWWkBM+7j1eOuBtP76IwWuv+ZoPNu+0na2gF7fxl3/GPNdnArNw3bzvS06Fr01vV37/X1HyvMtkKLdT7TdbR/d4nno+/AIiGjr0iuxLRDSgiPtPf33R6CUtulblZZ+fuv87PuwlWX67472vPeUsV5p/5riflTeAxT6+tzqo/45vafIe/14BDq13ylgzDkjZwJRIQ6G9OX5PODHnz7gw8f7um8BEJ6bg3C5o/ruOwA78txvLaRCyXeVvVX+tyrsf005Avu+9/6vle96bqZ6rt9613tz773y3aCCHzy8OVfrZMtvoGWz2hAobJP+dDpVEsHNsyBUt9Dqwk97FFOvaRefegQo38L+gN+8CHTTUZc9FX7UNVU6jWBNSeMYMsAZ0Qrpl7VevCrcWC1fMQZ4X9KyoSWuE8vZNFFR/uR7a8V6wSwZHsAGcRLBTuMsDSUQLM6n+yL8WUnDmBjLctGeBWcqLrwMQwwPA+c9fBJOghQTUmQsS4BzIlxN06n09YrrdW7cDYW0jgjVKiSxpQ7Lsool30mM/DhOpf0bJ8aXLy9F+DFFIVHyPo9pnGCMFfAgcc1pnVIu3hMZ3js4P0jaGkDi5mlFiBGUxdJIJZyAgeJNYmD9iHEYQFayYIync/F68BjGATEB1he3aLISbw0D6wZIfDrBOki/DQNiylhK6IOCTgyCsUI+N/ihCrUqFEgoAuqckEOMJb49iuWdCrkciJFyRMoZloVILxUlHFkBh/KMTmEIYQPuuPGI2DIxJFjjCgCTa05uDZXQECW9tj2Aqws4bezz7Vru4yZbIVCqerzJtIIH88anIpu7eCMImiJz0Dq/Ca6iy0GzyKm12FkL5z1GbzFMHkDCul5xvTLW9RUhXMvLBSA0ZBDCVUVmhBCxLqFYlS3cYAFkzNcLPn3+gs9fPuHTp1/wy6+fcbkKR8eH50c8PdzDOw8mA+s8Ms8w1uDu/g4hBeQcsSwLfvzpA6bRghNgKCHkBTHNYGQYx7DG4c4NwPLnXV/9t//ffwd9/BE//cS4vz/BGIJ1FuNokMGwniQbiAHAFmwlDn0JUcIOSEAoMg6OAEvFY0bNqqwks8J/IkSFpgBmYql3IKzrDAVoBSwFhFgUyGV/3jxVxDNqXZfqWl9TDBYulLBekfICayBCiCVk2nhrjLUgFmXQOAEUEnPZG9RCJk1wTvhMmAXMCFHaLoCgfBfZSP8UbznOGaZMJsOyF3ADKOQyH02zFlphuD3HVKjUNSeZdhrFhXLJ2KLK8faM1hKr2XLaw1rXSpv9oV+jfWm9GeS6fRtaBWJTmgnqySR7WKrcLZuXEwHG7Pgo+tIqLu27doIxqWfWdo4bs3la6dlDZCScpwIqFsySVjYVxVzPaG1zijp+m5Vev98IbFslmkp9xMPKWgW4sesf53z1SgMMnBuQ8yLATHk2g5FLKmadmzKfE7wf8HD/gM/TFfPyUrIUEQwynh6f8Pd/+0d4b3C5vGBerzCGMNAgnE4oaUwzkGFAvBEOt3JPT7pbQwmYBZzpgAWVgXpPgW1+b15pR3NM52ILFGvqYZ3b/b294rjvY7e7rwdJ+jmm9ThSrLc59VZRaudlD2bo9319iUQGYbwNlfiaMK1z/VYfHO0r7fo8AlDeq287nrcU4Lavek+Ifd2PAZF27bZeL1p6kEnnms7RllS0rVvbnqM+7ut/9IweYOr3yL3X3lswRO/p+/4WyHKrf/r6HHlQ3Cq35ld//9f64Vuu63/vFVyVzcSgxwAcCjkRJLtUwt39GT/88ITHxzOcIyTWsGsqJONb/Y/68feylZt98g6X0dfnVZmPxXOaiNB6DHYv2r46+lr3Qt6/91uH8rtBBWcdPG3udzlnTNNUNxStyGYF3Q4UjRXUuMWj2KrW4qLKkSolREbim8v9r6+vmKYJzFzd6YdhKErwRmq0CU5mp2wpGSE4gAdGjJvlQ969uc9aS5imsQqWOWfEtGK+Logp1XAOIZ6yEDZ7D1/IGFNMSAm4XpcSAywWQSFplAHTlI7KweCcw/2dKDVkBEnUUBJrjXBNePH2sNbBWY9YPEYu1xmD95imCefTncQ+J67hDAI0ADFmhLAUa79syNN0QggR1+u1tN8WYsmxZiXIOePLly9FiBlgyMJ5yYDgi8UGQOXGMKxC5V7IHvyAWBQFDYUQa2KZSyxWxNhwCng/FqGvLFD2xcMCIJNh7ADvi0tsBi6XUOJkI+5KyAYVhnkymgozlxCcbX7c3U0lxEEJp7ZsI+KpIWMBEKzlAiqpoEUISh46DAAGhLAixwTOwLysNdtBm86UebP4q1LfggTWljmL1jojpGegPcnVLaSx3dQ053zrEaTvbhUdvV+fodkf9HNdt+3f/bvr/eUZm8BaWNudAHU5R7iSmYPIwJawo8QJMTKWdcbl+oIvzx45G6T0gpgW8b7JCbTIfuFdMTIXbgxQAojF42iRcICX6yt+/uVnXK6SzeVyueDl5YplmeGdw8fHJ/z4ww9AItiiWLy8voIMMC9XhLiCkeCsHL+cM3JchWwyroBljKcThumEBzcCP+/30z//5RnxYnC9MB4e7jCMHsMgaZvOdyNiEmDMOYPMBoYc2DIQM5YlY11nrJeEYVjgnMfpNOH+7gw3+J0QLz9RlA9x0yaS1JKRJd2vAARcvTRUCUXZr1TRFyutXEtGx3sDO9WKXX/Stg8nBRWShhAJL0tiFEChKE7kkTIjBAZDzg7J+BCqq70oegOc9cK+DvE0qEIwBLRQi0s9Q4nqYarK5S0LqALfRFQyCUWsgZF5O+MUtNH+UUv9kXX0SLnrhbAjIOHWc7S063QP/mm9Nmtizml3flclBwyC7C+9MNruT9tne6G6nuPY9oB2P9Ln7vcj2b+s1dCDhJS5nHG2KL5yrzUWIQckkvj31n1e27ssSmLLu58b4LMn1NP7pG7yd8sXFcIKzmIAYChXlGQASsyIKSIF8bQUg8kAThkpLEhpBXLEx6dHPD094MuXT/jLX/5c+qjIFkYISo2RORpjguG34G7rwdIr1cBtC/CtuQLgZkpJPXN07FpDDYBdOup+7t1S0nTutdcfgRJ96RVsfd4RGNFasTUDlZyZexCkV+jqecXAlqHpt1sVv+W+o/Fq23yrX3oAolfcWg/G9sz9GlDSyw3ab0cKtY6dAjYtwNkCRi2Y0+5pR4r6tyqiOjeP7u/DRY76oa3LEZB8S8FvwZmj8br13Xvt6Mu3Agr63dG7ju45GrvDdVX2I+GxMZDcOQxQhLWE03nAdHIiR5V9QQmpb9Xx3fX9G5YWy4NvP/I3rtfDd/0rAyLv7in1VbfA/NvP3Z4nck09+b5W/1t9VZ4ha/HoPe+X7wYVjHFAFtdUdVlVC4G4rDboMm3x3rLoxZVdUgyuJQvCBOeGajWZphOsES6AeZ6xFAWhghLGC3pWXGAJtljG5OCXlOlCPmaMgW3kh2k8V0S1pogDYJzH6Dxcy49AJBZ0EkuatRZuGOE1fSQDOUVYc8XLyzPWVeJGnXNwxkFkAgPvJP1hCAHzvODl9VrrsCwrXq9z9bZ4enqSkIEvX7CEK8g6nO9KTHeU/mGYknauWN7JIucE50ecjAMZj2URjopcQgVADjklrEtETsA0nfBw/wSAMc8rUkySHoaESHBdIsAGg5+k/WTBWb5TsMa7EXfnh3qwxLhiKIKYMQbrqqk0LcbxVCe4bGhUvEc8nB+Q1hU5RwAGp9MEax3WdanPzrmwvSdZB85SUTBytQoSSjx2KAoQDbBOBOUQVixLQFgDTuMZQ2Fiz4XIzJDFNMnhuCxL8WZxhaPBIoZ1i5t2VpTLsmEKT4MoanrAei8eLhS29JZykEnqRGbxULHGwLtNWFS1J8cEQwxywsuxWavKmmcghFTclzeSK2Nk3nsnmTIIVBjGUyNwieKTcgKBd+SNOj7ARjQn7+uVCVUG3saQaukPryrcpD0BngitVPkoEherHYmVXq2sApwkhCTjmeKKlFesa0ZKVyzLFSllkPFw7gzvHDT8ZF0DclTlKQvZZ/CIKeL59QWXyysSS7z/MHrY64rnL6/4H/gn/Ne/+1/E06YossyMl5cviGlFiOKp4J3QHc7XK375y8/4+ZdfkHiFGyym8x0enj5gOj9g6DLxAcCyeny6znh+/hkP91dM5wneG/iB8PBwh8enBR8/RtzdnwrowmAmxMRYl4BlmRGj1GEaRtzdnTEvCx7u7nA+n6GkmgQgZiogYihKQ0GjYSR9Jyv3BsF5U8O8BjsBEECnzlVi+MJJ4b2Dej20CoPMEXTZZnROAYBYOoQfbQOqZU2L10OIwjMToy3AdSzjTPDJI+UIaxzG4QQNRVPiwgpuiyQCDQOoc5gTBDdRUty0m6u9q60A3bkS9Kl3l5x5BaDMG7GcrB+ze57siW8F11bobgXUXgHWtbWv6z5GXcvmoSD9vQH/ef+9bRUFtVodCxE5p9LHtTb1d323LV4PR23YBH7Fnba/FYBq+1oU8AbAIQ3J2PpNPRcU7G7rQmRAkP7U+dz3qdbJObdTPI0x8M4hhIxlmZHyAqbi6UgWNkk2musScb1IVhjOhfQ1MygzRj/g8f4BcU34H//4z/j06QtO07mOGYPA1Hh2ZN7txy2goOdIv+9qt/VztRVijwAAs2Frb5T01hulJQBm3lIY9/ftgY5+3uTdvNZ7d2dXM996L4ZeQW6foW1sFcv2p55jCnJt2ZOwa+97InP/vt15x2IVuiV0954i/f3v/f6eknhLAe+V4VvP6JVv/b0dw20vx5vx6RXyo/e/V46e2z6jV8L6etZ53KyP1sOm59Fo51m/V+ozj/qp//lbFNf3FLzeANPf049n/9nRnLr13qP5q3KhKWGKIksTxJBAyMyYl1csywUhLHBqMCj7Mpnb8/ZfU8kvD8dvQiP+Dy631vj+olueBd/fj+8DCgUs+go408/1bwVZvhtUSElTl6FaWFXpATY3RHUHV0LuluG33fT7rBHjOGLwHteLpHjT520pvOQ5wzDgdBK3/svlUkEHJYfTuPLWVXQcR4zjWOs7zzMyM3yJ/+9ZeAE51DWVJKAZAxJGP+B8vsM4CmHbp0+fkGLCdBIgI2dp8/W6ICVdyNtgqfW5ddfU+p9Op0r2qKmupD0q7EldlkVYx4dhgHMDrCXc3THWdSkCTgksYMK6JoRQBFE4KJmbgEIjUlIrO/D8/AxrLe7v72uaTiKq3iA6zj/++COmaRKLzrri8vpcx7ElXdSxaftWvU+UZ0NjUoeSeUMPK+c2gUD6X8Ajifsy4CwhEuPoQIaQcygeF42S70ZwtiBc6jpilmeta4D3DufpjIeHJ8zzFa+vr4gxVI8RbpTgOr/JwjshRRTvhm3h69weaASIsKXhS7IVG4OpzFNwqhZaU8g3yaK0fUtDtwmRe5ReUp/Fmn2EiGo4kIYI5Zx3nkJVWIN4kgBvhb5WENsriqjv1s9a8KD9XP9WqwVnRkgbqelmOSweLKzu7eJ1IJsHI0axoTpiWC9ADCMhhBkcF6T8ijXMMpfsCRN5uEE8HjgnzPMFYQ0YhxFgQowrDDN4lrAU7x0sGIlH3N0xYiRcrwteXy64znMlvaOyHwjp7AoGw3kr4QjXBWEN+Ms//RmfXj7hdD/h7vEeT08fcX//CLgJ15+/vNlPnb1HXhnzJQGcsIYV1gJkEn795Rl39yd8+viMDx8fcT5PKHgmUhSg7fL6isvlAqKM8+mE0zRhmkacTyecz1PJnONLCM+AzMB1nvH582e8vLyCMzAMI+7uT9A0ocYCzhHGccAwjDDe7s4fJUFsyUF1b1PgJuUo6fygCgE3+7Mq17KOmFkyQECV1SxeHkQS913WFmeULBKyj6Xk4JICzQbGqBdPezgzWu6Q3XfUehZtwgqV78Rqg+opE1tyPBwTvuWUhEAVW3/0CtORUrTnJHhfeG3XonpJ9Ouy5fZn3sj9ZP+WbyR1L1eXb9mPuCrsvRDRK6qtAK/Xp7SlCG3dovX5OyLYAgTIYi+CKO+freBMthY5sVjMkZGzZp7aZAudkylJGIPsherKCxjrd23RdmhRzywNt6wKO23kl0wRMDLGDMlWtCwLLpcVl9cLlsLlZIzD/fke4zjCGIeff/4Fn379jBSBaTpLvcsZlKIA+kQMwjZftL+0H1plvm0HgWAbIVCvP5pTO6UiU1kDbxWntm9yzrs+6b/vQYuj9+nf/Vpon9ErqO3c6sfq6Fk6RsBeUdNzu63fkRJEAKhuDcdW43atb/VCJXM9+r6//z2l/xb4cKQMHu0R7fetZ8iRa/7RM7+mRLRnev9+JRU94s5oZaP33n1r/2vn9VHd+vf1XimtTKL1eG+u9nV8T0nuPSSOSrvf9GPct+Go/beu6+v63u/9Z+07BHwtgC0XizcDDJGR5vmCL8+/4nJ9wMNwFqN48RQ+4ka4BXj9Ryu/pQ2/qd1q+PhNPBPHZLlffeE3vOq9eXirfDeoMM8zaLlWBUUVXkAWl6Z/NMYUb4y8C2HQ8ARxLQw7ZUgBhmEYEUOsCr3yMADA5XKpCneL2Os1qlAty4J5nuszpmkqsbBhExCaDa/dZNoQDK2TuofrBi15sbcY7fPpXqzGibEsK0xJiynWxCAWFgOcziesYQVzcbMsGTK03s453N8/IGexyGrKwmEYC6GlIojiKi5M06eqgAKE00mElhwTrtcZl8uluJNuLuUhiBIrKbDuYK3HPM81PZoq+qfTuTL2L8uCZVnBnDt2f4mR9sMowEParEzCEAtMxhbCLYMRJApkSljmVWLlhwnqhirKhS1eBA7DqFZBg+v1WngEfIlRlnk5jhKPfp0BZwElNByGEeNIMFR4PHhz/dVMIWrZHPwA7zzAhC9fPjfAjiC3MQaknDGU+SCcFCNisqJMlPYqeCDOCSRJ+4yDGbYYxXUNJdWcA6gBC8r6TakQSZq3YJcCZe0BKSEjKlApyeW2SbXKvxbNlKHEbZK+VEIb+oNHlQCuHAymHtJHrrm18FtEVP9suSNSTsgoRGwljApUsnBEgnMDpmnAOHrAGDy/vuJ//NMV3q7wY8LgJd0fGVE8lxVIJsMSEOKCeZlhLGHyE4ZpKDH1GcPg4IaS+jZH+MFiPI0YxwHzvGBdhciRigVdrPMRzAkwDGMZS1jw6fOvWK+rAJzW4+HhCY+PH3F//wFkB8xLxp9//vx2Q6Wx9HdCyoTXV0m/yBywhiuG0eKXX+/ww48f8PBwB+ssCAxvZa1frxd8+fwFMa6YJiEq1bpaazEMDnfnO9zf3+Pjxx8wTCfM1xn/8A//Hf/jH/8JRIQff/wRP/3hR5zOI8bRw3mC98VLYZiwhhUtcR9BrN/Alj1E98oaApDFRb0qtyVTiSh6A6z1BVAoQHXWjA65AEthN9/FC0G9zNay1hyYPdgxLtcLnJvgbCEmLRPNGIJVUEEFJpLvmFHCMfQ9BGMFTCAipOKBROW9cV3kIax8D1z3uWrdM8qto+tAPJRQQr/6NXDrZG9DVm6VTXF0Fdxpv1PCwm1tZuy8FIiE6yUqR4/s0dw9p61TCw7oGdwL5m36Sv23Zc9Rrpi1gN7FYs6MzKkQZSpQUgBJ55CTcAfYQSxqnDOsXWHM3uqs56i00YrXBG+eDLr/tq79rfeCuvoDgKaoJCLJdpEIISakGAqALX2cUsKyLriWdMc5SyrMh4cH3N/dYVkWfPn8jHWJ8HYoQnvHfC+LBMz79rRK0nvu16xj3ilO7ykgvOFHu6LvaM+AHtBovW5aRfFIodF+bgGS9j16zS2wof2p1/b9cQQ46Pro+3Gbk28t1Zqe9lsUulsKa69I3ypax17hbNvzLSEi+s6+H9oxbMf0ltLZn+Vtm/pnaN3actSOI9DgFjBwq7wHnLTvvjWH9J6+j3qPjLZvVP5v33c0124BBH25BYL0a+BW+RYg4Rbo8rXnyrgDbUbpmnoZErKYksH1esGyzHikO5AhhFX4j3AwR776buL/Sf4G/36Ajd+ioP9HLN8NKqxhhY2xLjoVKhVQUC8FjUtMKSIsQbIQGAtnPbyTg5UTIydGXIX92BknZEXMgBFiNEeE890drLWiUJbvMgOXogSnmARQGASACCEg8wUhJTARXGZhTF9nhLDCDwPu7+5hnMM8z28WogoW/Yaum661FjllzNfXGm97d38HEBDWFSkLzwRBQBgJWwDCGjCMo/APWAdD6j0xAWAsc4B3q3grTMIdsS4BzhmM01gmpBymp9O58A9oakQJC8mchZGVimslSn+SwTBY+AL6MDNSBlzJ1pDUDdFajJOQUpKxIkRleSZDGOittQBZvF5mfP7yDGsdhlF4FIbxBGO9pJlcFlgy8OMJp7s7MDPWsCKzkC1mXpEYsEQgctJ/QWOv5XfrgKEgoyEyyEQ48jif7+C8R1ZyIDKSdjOJRTQncUNNWRRg6wcMaQLSCkYuVikqPAq5eBwoSCXKuDUbyeGKVFzzMyhlGABOgTBnkaMoQgIEFQ8RIlBkwAn5pTVi7Yx5xXVZi9eDjBMZIdZLrPIlYV5XIacs8ydnLuMnihMoFv4OLkpyKYzyflPTdRJJ+kqxHIqwbMmCjFjuUyhp4YykqhQPEoPM6vafEVICSnaSViDPSeYIZ/GnJwhxJ7GQa1ImCcMDxNW3ZCkQBaZ47sQMoBA1Yiis8gZMQnxIBBjnYIcRawL+/OuMXz9HnCfg8WnAjz/c4TR4cI5Y8yqeBcYgEyMigFwGuQw7EUYv5JzMonBmTggpwJgZfiAMkwOcECbGzEhMMAWxtzYjcQQ4I+YAg4CcF7xePyPGBH928OcTHn/6EXcffwD8iOfLgn/+y2f8+Z9/AaZuP40rGA5EEkce4lLS1Qm/x7okhBWYr4zTWXhSrDUYnZd0siHi5SVjWSOskTmwLgvCuoiSbg3GccCPP/yAv//7jKenByzzin/8h1/w88+vGMcJnC7IccAwzRgGh/PdgMenOwyeEDyQ4yweZKOvXiUhLLhcQuGx8bDWY8vqQvDGAVk4H0ACcgGEuEZwBvxgyn0GiFky1kgCGiRkZI6IsbjTWw9rpC1kHIwVbgXZSyJGAIEBmzIGN8A6DypgXirpjTNU4S3KdrHCkDGo/BDEkvrTlOuyZLSJMRfuFMC7AcZuYIieG5uywqBGgZHvNduQvCvnBsQoZL4CmjKADYxgPiajd14U+ir4ZbXmKndCRsplPUHAbYYqnq0MSAATDDS0wMrf5m0KzJwzkAFnLJxxkIhblLjbzZKv7rIg8eIBcRVahSSxUQBYSJFTisJRUcAjMgJMGGMwjB4gRgxy5hsA1g8wLgPmKnucG+DdICCFtSVEgkqfF2EuibIeCkmwZgGR/hCAToEP5foACCkFZAggPwxnZCaEFeAke1XOkmo1xFV4f1IsBMceZB1AFvOy4PVyRSqpm0NYwJD9XjJdAciSccUY2ohsK/iVgZxBLIcDlYxDUB6IAiocKTxHQmxVaMCVAJybz/UMUaCi/VDTFRsjxK969igpai5nAMqz5X0yTyxR4TxRBU/rKHMJWWepvk4XgKzTas3L8o/LZCYjacoBtZxyIZBBBTi1GaY8V1LPbstALLOSbYiIShukn1vQKeeMsn1seGCnPO/6+AYI0RYFF/preoVT3l3aV1LqancpuflGmFs4T8p/VOYJbc3dms7b7+28UxMPqJlvpe/1OUSm4MUyB4yR9LzK19GDeL08fauP2r9vgVB96ZXqHvACGuADYrCp92XZi9RoQqQkvqiWeAJt64V1r65vhwK4IJTrqL6LjXnT9lsKZr2OmznazMf6Z1mkXM6KfZ24uW5ftrGjui5Fs6DyDvUwk3NE5eqcCcwlqxJnALGsV6uNqv3A1RJ+rNT/ZtW6f+augbTbP/QdrJtZ473Yl30/teO6n6PfCoTdKl+7n270VwvByFJs1gyKp9/3VWTXDW+Au/Y9e6Hhq+X7sz84D0QhwWkBhXaRKDosFtkV6xrAWfgVqGxMzjrY8129Z1kWLDGAyFQFqm5MpXFULM8qwLWpI0GEZV3FNTiJxcN7cd133otgW9j+x3HE+Xyulnetp4ZFaAiCtnFzG90ErFSEAOtstdpba5GmsQIsYmWxNaY4Rl+FU4BgjCsEVQ5EwOvrBc/PrxgGEdaXWbNeiKIvRJEyZEIaxrhcLliWRfqVUd4j7VAPEQ39UK8N5xwulwtSCVPQe0BUPUN0/EKIu0NXPBfES0XCAyR9onMe4zgU4kwhglvWiGEc8fT0EU9PT7herwifPyMjF74CX7wObBXu1xDKxi6EkdN4gvdTUWJnWDPAWLMDR9Z1rePEQBkbUWjXNSAlOR69H+DHAQyN41yKICypy1KS0JF1FW8N50oWkSyp+4xDcbH14oGTGaSpB52DSZL+TEAOwmBsOZS5jIeGAAmXiAitagnblqLuO1L3XAksiRS4s8UF3NTwEAVDlGNBGPxdsTjLABIXdJ5zCaVhOBgwWRjKQLFu20HuWXV9WxEGQ5lXCQyx1m6hPKm6C8shpRsRsQiUxBAG/kJop8R2cn9LHiiCiiGNfyYQpUIIaJFhsWbhZjBEgLGgi4MbJaWcNYAbCG7wAvbkAA8HNxjYwSBTRjQAhB5N6hADMlaAxGvGlNSgundY65DCinm9Yg2vSHmGWKkjyAjIAkMga+DdCePdPcx4QoDD6yXhn//lGf/9n3/B6+frG1Ahs7ijZ6iSo4qcLV5FhLAafPm84uW5zFVjRLkrcyaEtewr4qEQIxBjCSVgxjoB02Tw8pqALHwrhBM+PI4w1mG+rvj//7e/ABRhncHj4wl//NOPWOeMu/srHu5PoiDCQ5TdiDXMlQwNawZRQBbdR4SVFBGuM2JYYL2H8QOYhYwxJOGGIeMqPw2rNdkUklDvkTkWS70p4BlB0tPaEgYiAO5aPBdsUUo8MRxJCkA0ioLGfyJjN4dNEYasJcAI6KDhApwYKUakUDJcGN4y0nSCvx5WrVVUfpfl4Nxb1nclUFQ+ClG4cn3YkafCpoxpRgwFIZRYSYRDBgpYuckQb111i9cFhAgxlzWMsl6rMJWlEYZEaUdpl16n5J3GOIhQtnHA6LmpbaqCcWZwTuCYIDPCgRyBSJR+a4cCeMt+Kns6IWVUviBNv6spJQmqBBaeD3GDkDYV8EUBZOH1AazdhEhmLnuTchgEZE5gEIzxMDbDUEJCRMoC6vrRgwywrOIdmXKGYcb1OgtQGEKZUwnruqVnVI8MSwQ2JbyuzFnlOCqbRO1noCjxpoA6pV9UgWrDRuqUPFDkZJZsSmkvMlIBANqSyxwowwid2Mo30z6HeVNc9AMu7dgUpfYXKvOmU6r1NS3DfN/ueh2XealeOjhYZwfW86KMVHC/9lmplyw46ddSgVbRPernvhyBBi2Y8C3P0ToRtM37sdx/sim/ooe1VtLeYZ3r9Xqtrhkdw53XA7Bl1um8FGVevu1jrb9e035+yxPhCGA48oBoS+8JcdvCT7LGmr4CqPDBNIDAwR7WznHs3qVfvF1nZXa/qUc/D95Wdv/HBh68fc7WtqbOx0+FcrroPJJxFnCV8z6kj2CREwEsHHZyr8hkhuXs0XNE6tCSct6oAL5PUW/Pj7bd+wZ2z6kVAnZuGIfleL+sQFFTj78WWHi3Djc7bIcAQM7RdsLhGEH6zVXhHaDwPSDQd4MK9/f3gHtLpKNKd8+zsCyLKE3V7VHi1L33OJ1O8N5jXVe8vLxUBnIqVqnWG8IYg2mSGGFVIlUh3uLtYwUAmHmn7CtYME0TvPeVyKXlStD3tJsds8RMamiCghmcxbqknhmtVWeapsr/oAo6FYX906cv1cI1DEMZPy7AgnBB6Pu2EA1RVL2fMI6nWufnLy9Y5rXUlwo4Euv9Wh9rfc12oW2Q7AlrEZ5j6QtXMmf4GioCoLq6EhHO53MFktqMGio8a1iGLcCDsa6OQxtOoOEqGo5ijJHQiSDzZpomPD09FSJPh5QSpnFCKqBMDJoJYgtNiSWDRDt2IQSsK1dXcLHyF06HEk/unYcxFiFEzPOKEIREchgkhCDHAOeovE821VBSUHIhBRWghUFki6U5Fi+GjY8irDMy55Km84xlES8ZAUcKgAPA2UFCLdKWicFaqaP3yk0hvBHt2hKOCFHOxTJoigVDiQ6V8HGLhY9ZhKmW8VxcwAm8rmg31A1oCnBwdY6mVNiASdywDYnl+Y2gW55TFTzSg4iqqzEXRFkBMkn/KW0GE1JkUeDh5LDLBq+vASG+4PXV4f7e4/FxBDCBrGy+w3QnIQYQtz6yHq4AUvJ2ghsdJhph44Avzys4M6wppJtOCA5TXhFzKHnlc3H9c3DeY+WSJhQEXgn8ZQGeM17ngH/5+Qt+/XKFiUckZppudROEe5ds7fuUZI5ovdu0XbreawhCIc91zuH88Ii7h0cwW/zy6QteXl4AlNCGJeKXT1/w+vqMmFZYS/jw8V48RJxFogfcP0zIEA8bIdqU9KhkZU2sYRGiXIn3kfmaIuIaYcjA+wnej0jMpf5CdkirZKwQXg9GSmI9MsbBWYNsLSLHojjr/Etl7hfPnxiwzLHM4b1S7ewAzUqxZWeQVKKapjWnLGTCRizkOUWkoKllWXJws2QhEOV1wJZBYE9AKGtRwzj0HNF5vrlbq8K6pTTe3LRb7zgNB+uLeCiYQjaL5vxVSxPqXFCX88oJ0+wX1X2ZIZ4dpvAgNe1pFYZ2D1BeC/295U3YgxabINyeq0Qk4K/eVy3NGchUyIhTnc/OOQQTqkyxZcN5mxaxehNmeb96LWTeu6irceJtn7erU0PHtj1JznvxjNNwxU/DFSEELOsCMnL2v7y8vFEalmWp56m+SmW3thxxPvSKQ9/X7V7bhob2pVfm+pTg/djv+qOM4xaek9/Up1fm9PfWnf6Wste28RC0O3hP30dHgIpee1S3+owKJOzff1S39r29cvQ1pUO/Pxqbvr/ae/TctAdt1p+tXN667x+NR3//97RBn9PK3+29sQWaDsbwqBy9+w0A1IxhPz63AYSDeuN4HX1N0X1v/vbv3c2dZl/t+T6OAJhyQdUlj/qkB1DeG7N+LNp61PqChL8qSUhg/zhmAamtcVVmsdaADwiov6XcGuejuv/bKfL/vsrX5t3RNX3/fGtffe8c/tby3aDC3d0ZxithnjDQXy5XiFC4KfnKrK9KkzIrKxigCr0o7TPWdUGMosSu64JhHEvMN1fheCwx/NKJGSla0CgWXFtc91vUHFxQdJCw3Zd7l2XBuop1q02bp3WPIeL19RUAKpdATgmpEAjqAgTUW2KtyrErGQTqAV+EIGYubOwWsYAXhgw4S252Z20laFTrvTCxAsYSYohYqIAbRUBS8OB8vsPd3R0ASVk5z3NVuNuNUpVAADidTjUrhf5T/gjNxqHzyFqxlANc2OPXEiIyFNDGI+dUQKEM7x2MEVK2lDI+ffqMlHIlWbTW1/RbLfmmAh86N7z3VahUIELruqwzQgw4nU47AV2JOLW97b+wRsxZNsJ5Fg8ayTrgkWLaOCPAGPwJp9Mk4BhDLFJuwDB6CQVhtRAaiMVMXNgJCSkC6yox9zRR4RkZwQyZ46RAgYAc0zSW+P0tdZ0I3crTsGUecNVbomRLSJuS2RxNVQCRdVkE/yjzztktXWSMAayEaaXPUgBQiPXkOZD4cpR0YlkzWeSqmBGhEPjZ6pqq60mFUHVBz6nEQrg9c3NOEr/HmZEoVaKxcZxAVoXl4v7JhFQsd3FdwVjwcnaYlxNCJKwrMI2Adxl3dyd4NyBlcc8exxMIFsu6IqcIcg7DNIIcI18AjhGGGePoMA4O1iR4x/ADgWEQokWMjMgSrhJh8XpZESKwpowQXpH4ggyDkIA5JMRAONsJwOfdfiqu2McCmiokCvboHGiVuLp3FWBTBXedE6fTCU8fPmA6nTCvC54/fcHnz58FEIHFukhWGiLAeY+7uwnn8z3IOMQkYSnLssBYRozCpyLZIWxdq2sIJWuKgELODfDMAMuebIxHhkFiCSFiBjgkMIungXdehLws2ROsE+BO5neuxJjWFh4P05LdFqGMhc+Gk8xHnhh2soDxEM8cFNdhsYqjMPQzAzkxwBmcZH+Mq6wJax1cAcqsEQ8l70eY4tGgoIK6HTvrylhtjP2a/UGUPQUBTQ2HkPWZqodCa8XW+/uSUwLgyjUCtAjQoPOnhOmVdJ+VsDXlmsK2BRpaa6Rp5k4vZLfKkHp4tYTDWzv3gk5u9gP5bA9UGGPARiyfWec0qJLMVs+/lLHkBfMSi1eEgXO+evRYa0uIkoZeSmiIKhGmyCDtOunBO213FaK4yPas+2oBpjgIUGUtGLl6zg1+wApgXUKVCRTMVxlI33H0bu1f7fMeNGjBgnZPOCptH99S7I4UXL22j1Pfxpfr+rupEN14T3/dLaWxV+B7i3irPB+9t7eGH9XvzRhk8SZp69b2X1/fts76+y2lvP1Of+9BhR7I6RVFmcd7pbbvB9OcA33ffA1caK87ur5vy+786fYJlVnacfiacvitinH/95Hyc6ttm25w7IXwtdKvh/b+fr70dennyjeFhHRzob32aN/Sa48+b9fREZ8EwMWoJ6mrUbzdVAbR7DkgKmD2JmP+NeVrCuutefh/9tL3278W8HK0531P/383qBBTgE1qVRREy7nNum9K7KQINlQUJ1cERIg1qhCTreuMEJYiPEjcdM4R8/Ui6RqtcASkmJBjAHHC3d09BmeRrEGyVIQ5sSQRGSRNIVZiJnPKMJQx+qGke7SFzb1YhoqFPywCMhADbDOQZSFZb8ApY44J67zAe188Jsa6gc8p1dh+DSloQw40p3ZYV4x+APLmMh7LAMYQ8Pj4CLYZtrFsMTNAGTFF5KVYiUtOb+dcCUfwiFG4DgS4cMUiuOXyVkVdNxUVclSRV1dm+cxjGCZo5iUNIwEUTNJDIxULvfxTUjtmYBwnGGPx+nrBPK8AXks4gXp2aEaKtfIQqDeKKpPX6xXrulZQqp3cCiJI/cRbQfktNCwHQCWTVOE3JZEQpQ0yF3OWTTIW0k1jPIZBFFHAwGeGA6RfvEe2mgnCFfDHQKLuMww5ODuAPTBYEfBjSWcoQIqrwtjd3R3O57uSku+5kEZqTJuFswLkKEN+SgEx5kI+KeE1Qp4jyllMGWAqYI+rQv+qnitkkDLD0JabXr0jKvEaAI0tHAbhNuCihJElGCbE1NbTgQ1Vt2MF/HRjSmgO3GIMypyRkJDT5h1hyQDOwSRCZM0QkZEyIznJrsHRInICnHhexLBiWRjrMiNjwRIcljXj88uCwQMPZ4P7O4+PPxDOZ1FGT6cJA01YQ8QSBHk3zgNwCGvGdYngnPHh8RE/fPyAjz/cw7gIDguMz7AgJCIgG8ASEhksIePza0LMDikzXl5WzEsArIN1o7QhW5Db2Oe1bPH1e2u2zldVRHYCRKN8tetbQQgUBes8TXh8eoJzDp8+fcLry2esyyyZWq4rrpcZgMH5fMbd/T3uH8746acn3N2fwRzw+curZM4Iz3h6OuPh4R6nk3gdOCtu7nOQrBfrGiqTvTEBk3MYYJGSwRoyKAeEnCTsgKhydWheO1PiqrkYZzQtq7OEVOLVJVSIZQ7GVM8NyQggZ0dICZwTDAiOLERXlWwhqSiGoPK+ApjpOkg5CkiXdJ8x9V/O5XwjBhflW9PZqmKi7qNS9l4Gcp2rym/rLSBDLmEdeyF8cyndFyUVZgjHzhZDrQIekbRzl2Uoc80SUBWznBsA463V40iQV6VB679lXzhgfcd2/fZsRi6pZQ0EZGEjKZyFVLGcicV7cBgGjAXAXucVwCZgtx5zAFBoJkr/ch3fDdBRwGGfiveovXVtkgAHMoZtukcHBtd9+/7+Hi/3CenzFTkvtR6qTOhZqx6AraLV93OvnPahDV9T4G8paEdK+9G494BB7wXR3tv323uK6K3SK51HSpp6nLZePe37jpS3o/rcuk5L339HiqreewsEuDVOXwMpWiDplnKoIVb9O4FjQub3QJxb3/d9cNSH+q6+Pe37j5Twb1V+3gMGjp7R9t1X30PYBYG0137L+vpNn9O3K2j1nm8AWb42z/r53s/Zbbxy5elhDUUyEv46TRNOZ9E1UixnFktGHlLy499Q+n7/njb+n7W8dz7/W7zr1hl1q3w3qPD58ye4MFd+hJyLZbpYEkWmKSQ8It8Wl1WJmZV83k7mIJVc0N6BaEJMETHEYj2N8H4EGSAmieGNcRErj1PiqcJabRysM5JPvrxLyORU+JJc6moBNiUlmgpb4v6vmR2o3n8+n6Bx3SnF4oFA1brMDKQUS0iFK8+T9IFt3Lgqkjln+EH+zpxKOxkgTaU3IXOqm09MQazAFtU9tbVk2gKmaDumacLd3T1OpzMulyuu1wuYww611n/X67WEBAxVMNuEQ4dhmKBWsjbdJhDAPJbDRDkBBICZJvG0UEud8F+IQKkARoyK0jOIhNht87g4Vy4KYC8QSyq/WL0QxnGqrrzMKMKeKBqcRWglY0p2DY9QPhdliOCsB7xyDBCs8TifiistJIxBAAhJVVdEuwJAaEjJUMANIdnLxfrr/QjrPCZnEeNSQoF0vISwLucM7wZYY8u94oFCJBZ4hljBVBhNOYEUDMmMkncSmYFYSDSJDGA27hBC4SYhgnW+gClRyB8L4KQEnSj3mhrfWjavvCmwkt5UrSPS594TnNExkHCLTJvQuUvxRSSxxc1cbIVXVdBaJUEelJFTxJoYJkakJFk/1nURYC4tNWRjTQH5yxWEiKd7j7uzx6fngGnyOJ0G3D/cYxxlnxELo4EfhIQxRIKxHh8+jPjbP53wxz/+hD/89AhgRcpXkAkwLsPAwDDBwoLXjOt6xfM1IrEAm2uyWEuIFGXJXQ+ySAdxfSlnaIb0VlDT9a0buvaj8sWI55WMFhdFXRQmW9f1w8Mj7u7vEWLAn3/+GV8+/yrzyRisMQHG4v7+ET/99BM+PD1hmDwe7k8wDnh+nvH8/AlAxDxPuFzukRLB2hHTyYMhYT7ryljWjHlJmK8L5jnAGoO76YSz97AGWHMADCFyEj6UcYAzFmRdiWHeLCJEGqYiIKh1Fi4bxIQaZiOpRwuJVM4wOYMoFbItCZEJK2EmRkqrpCwu/W0KeSWMWPqh/ZuUZDWCWJnqs8TT5yzh+CSEtS472IEqtwyK15rua3L+tQe/qT8FiNgAhypvkmaUUCFQAA9DbwUtVe50v+bif9p6PwAMTXerc0c9nAA0CsH7aS/1XQqg96CBPgvckMAJciiNI4ldlj5MxcuCKvhuCdXToBL7AYXQr0njW/hpdG9QDh0N4zoSeASQo+IdmUDc8hm8FbTbfwpqSht1PEzhYHCgZAWoKpwJYJExRJZB3bfb5+k52ipjvdLc9n9b2vFo693/3iuCvXJxpIy23733ff/7rb+PlOEKeB607ejavm96ZbWdm/149v3Wv+8oC4Vcuw836OvVP7etW/+e3dponnELyDjqhzastn3mtmd823P6MTmqW9+2o/bcepbuC7Uvmvr3e8q3AApfA4F6BecWgHOrbUDZfbs18y3K2tfmRXvdbl2097KClbKnSJ+VfaZ5/BFp39H6OCrv7W/A5uGy34vaLE4C3DMLZ9TDwx0+PD1hHAbhbyKR/0IIcMZgX1Vtx+361W+YAA0OKb/3PUBdb+x69VYfEL2t07seFe33+vu/PxDjaOxvre/3yreulVuA5Hvlu0GF5+cvGPJa+RCMlTRcSh6nVmKdsNZazMt1d5irsOyNw3QaAaDeK0R5Ei5gLBelTdI3LuuML8+fMY4le0GKFbxwjhByRogLUkyiLFuLGBJiWrGG4irKGQSD6TTCDw7X6wUxComWurHmHBCCQYwOfhhK9gUPgItlO2GeL9A4S+8dhuGElGIJATBVuG8Jq0JYpe1GmXkz/OBK+r/Cgi3Sq3g2FAu+hcXox+pGmWKurqFStjRYy7LqFKgKrwo17Sa/rusutEAVeFX01LIOYHddjLG+S92wtR4CoAgPgQIFquDoQd7mMh7HQaxUhcSq5bvQDVBdd+eSrks2OYecMqz3yJmFYR7imn+9XgvJ5ia0c9b4MEJMXNiLLZylAmwVss3Rg/NG1rimCE2jnjIjckIMG4naMHiMwwkpR8Q4IwQBlFDCD2IQt2uwko8CzOqqzCWlZSgZKAJUkXDOFca7gsoVZZ1SRkwJy5pgrITJzEtETHmbGylWsCGlVN3SvXewtE+zlRkwVnkUVNmI2JQHqU/OEvpgi+dRKlkgrHoo5b31quUeqXwLpvRBzCXt3mb5Uv4VLa1AItM1gzkgpiDrLY8wZKoiCIJkP3EeKScsISCHBGSDyyXj51+u8J5w/3SHu9MVTFRCNhjOA+NIGE6ED08nPD484v7jHR7u7/HhwxO8FzJU2AQ/WVEmAoGNQTYOtKyYY8KX1xmRM5z1iAxkcggxYnl9Lf1hMbq3m3IOEUuOh5t366aun8u4FQtt8daJkWCYa7hQ6UQwJNvK9XrFdZ7BRYGMCQBZfPzxI/7+7/8X/OmPfwIIeH5+xj//+Wes4YrX1xes6yxcIigZEJJDjBYxWgzTgBQD5jni+Tng5WXBy/MLXl4vcNbh6S5hLuvbeQcmRiaGGxxOmXA2FjYTYiQkLvwozsN72TNDjLWdpgDJmXPdo1qhO4QooUZFmWMAMa3Ic8SyGmgqXQ05ctki21hABbV+BsmCkoNkHYFYupmssL1nA2tZ4uU5guMWYkSAtA8Z0v3bWG4KuypU+/HfAQjGoFXwBVh6K/i3YRM6JxSMU3CYIWeJhhoaY+Cdw+AbLpGyvlrQWEOU9vVDc/1e+dR5Kb5atGUuYK5M6bIJcwUXACCnjBgC2CjY0bmrN0pMznLeIW+hJrpvWGuKpxe/qZv0YyFbjhE5hV2dW0X1KAxBvm8VSAlZdNbBWYd5DQhB99KWWyLvuB76va199xGYoXXv+7hVno5CJ45c/vuyASZ7zoLWC+FIQWuF2SOF5WsCZw8o9Ap9/10rP2qdVS5on/e1Zx6VI0u6KsMwbxX/Vm46Anv6vmhLu1/tzzWq3x0p2207d9/zW5Dna20+ApyO6n5UjuZCWzdVSncprgEwmXef+7W6vgdUHSlRR++5pRBV4IOPQZXvqfO3KlqyD5Y/snDIkLjMVSPN157b1+sofKb//QhQ0OdvoPSeg8OQGEcYASik5nf3Jzw83mEYPEJaCuedQ85RvA23VjaH3Dv9uBuPXSu661DBn4aUq7nxxjvqfXpNfr8+OxDhfz6g8LV59J5y/72AwveWbwXstHw3qGAMYXCuhDygKB2xxLYq2rVZRsRiIoqWkNEleC+EgKYQbQGi2A2DsIsTJG5aORUMGJaAmDPmywvi6iUfe1HekCMoOxhiiKNihiXGNHrwMCCsMwDG9fUZRITT+Q7OSCytM8DgDEY/gQiISayiOQbEsCDFFcu8IOeIu9MoXhIMxLiK1YUsEhJiWMBZYlYHBQnCUrwgJHwhxQTkBOcdiBkGGcQZTj0FgqSmUusyOIkLrxESMnWfJIpYV8Z1vhaLty/KagDzDM0AIJsEFy+B4h5ayfoAQGLqiUTZZU64XoVxXQVNDTNoFRsNlZimCdM07QSzFpRQN1OZC7aSUIYQahYKIlQwRb0UlBPidDrtwhxaC65mfmjJOTfrlQhcknlkI4dkFt+WzGUeDyP8MECzI8SiHJPzMJkxLzMoi8I6TeLhoISi0zRgGCwAC84JKTJyEuVDgc41rYW/QJTdFBOsNThNI5z3eHn5gsvlFZK+UZBfcWeOpS9dEVS3NKPrusKQRQy5pLBMYBZkTTwKAMAghISwrohp4/9AIUdEsdjFWOaikVShANfMG6aQFAp4BTjv4K0XAskoVjznJPxDlHogs4T0uMK/QSRu4qq0MaN4l7gKMmk8OBfFA4BwMxjxxGBiGCsu7chZMoXACPs7ZWSS+W+dhoiIBTtlg3X1eHmZAQ44nQcEDvj8KWAtSoaxBD8Qpsng6eMJ03iPHx6Fg+DD4xOGwSKkC4y3GOwIlwkheVBgeHiYq8Wnl09YUsZ1DVhCxjBkGOtEODUE6wgpB7HYV8BvKzEFpLwXHFugrxVoqxcDAGd83exbMjtdB6fTCUSE19dXfP78uYCIDufTGafTCeM44aef/oAffvgBzMDPP/+MX3/9Bb/88hdc51cA4q3lncWL97hevuDz5wVfvix4eU348cePGMcRr68Jnz4t+MufP+Hlpcxlivjyacb95DGNo+S0zivYUBFOIpaQMA5WvHE4wzqD0ziWUDlRMlvSXVWA2/1o8wAqfAUGRXlPkm6yMMYbY6TNNAKUkTKB14zMwDSdSx8nMAuoTaxAY8ToZE/ibAHyoJhh3QAmjxgktM5ZTV+4EToqWKCZGYgIKWYJAXOurgswSfxqOUsl3bCt+5U1xyxY2n7dWyWMSK2tG4megs8K7MoZsIHBrqzF1vuhfa7u+a3HQmvpbLMitd+pkaANW9P9Ws42rh4pMUaQs2DaLNpCgrgpXAJkynsUsEdzf9uGI4U4ZfWS2CzVCqwrGKfEyRvIqZbEkm5SxJGS0VCAL+VAQmmbGkSsNSV95QaQtyFKbd8pIKSltca2+0KvvGnbWoCtBQu0ne0z+3/6uQIcqqzr37csY+08bMGJXrHv964exOif0YIHfVt7xbxth47rkQJ9K0yi7yugZIXpntX2de890JYjwVuf29a9rdPRvT3w1M5p9QbU+hy9t1e6W+X/6J5boEPbL+37+r/b+lJRCqjz+rgFYPRj+F6fHLXxPQXrvevo4Nr2PbfqfAscew/kaNfH1+r53jP78h6Y0oJXbR+3oUO3PH/kzJJsUsNgcf9wxg8/fMQwiLwuZzODOUG8C27X8b3S98ut+4/2nqM+ar8/fN6BXvxvoYT/W5SvgWp/zfOO/j7q5yPg/ah8N6hwPp9wNrm48aVK2NhWQAVcIonBby0o7QYv94fKQSBWbrFau3LYiyWqbPRmU4wFiJBY7JSS5ImOkuJt8LZ4HkidJDQiwxa2cnCSXNEZAGeAcnW/Ha0QlIEzluWKVAQHDfgdzQBDFqdpKJbgUGL/hdxLMx0ImFDSU1kLSpLbXZR3sbALj0RGjACzLYLGWg7fEk9ruQicXBRPCKBiJE5UifZ0gapSocK2kvlpmAND7hFQp+Ro3x1ejHm+1DSGqfBnbFZ28RAZC5Gmc0ZI6xr3bGZJ53k+n5CSPO/19QWXyxXLcoVkMiCEEHG9vtRwkev1WkEHFUA1bEKzRbTIuE50VaZMIbdsPSmUGFSeM4ATYEraOk0vaoxBiAHPz58FpPGipI6QcJlhGCvgoSAG8ybQ5rwdwJulOBfiQgHWxJUMkDSPowBFxkPCIWLlFtgUqdwcDhYaR63kmwDAWdnuUV3VVKEgIgn/8AO8NQW8ScV1XA6O6r7dIr9kKuGipj81RkKdkhJtGlcvjzGVuGgLsCk5jRUBF7doAW2svLdYLzlvhGlgru6IzAJsJC4KtSQWB5AK+KVpBiVloncAGeGbkLmZQSwuyjFbgCcQeTA7hMUixlAzZDhPyCyhH+NMeHllfHlZMblXMIDBO4DkcGUiEA2AMcgISOyQmBASYQkZa0xYg4aTbGnuJPQpgygfurJba+DMlgWgBe9a76JW2QOKp1FJZarCuBLCyp4ZKsim4UdPj4/48Ycf8eHDB5xOZ4zjhNfXC/7xH/8R//Iv/4x5nhHjCiohXhoz/uXLDM4RwCs+/XrFy3PAMjN+/PEjrteAL58X/PLLK15fLqiu/Sniiynu6UTIJsN6i9Npwvn+Bff3dxgHB+dlD3eWMHgHPziczyMeHh4wjhLmoiCocrnI2s4IIRdAjkEoawYCLJARy7lkCslgXhCj8P9wAc9ABjmjeGSJ4hnjUrxYJOQNQyqgnIEt4F3KEUxWQMlCNtsqDCqYbctKx9I1B7OADupSv1MazBb2IsLd29IKgXtL6ltlpbVqt8JkL9Dpd20mB71P3fbr3tIoaHKOtMrjNk6t0rq1z9TzNJRsP2wI4+kMMUIU4ldqrOfqQcECLCnJsIYQquwhZ696PYbyHOFCSLzuBPFW4G4BFN3LFZSXa8S7QkQGAYNsWedcvLs0FamcCdt49kpi2yet0HZLieqVmxYA0nLEM9ALokfWy7YcCaot8PCeQnj0ffueIyH2FmChc64P9zxSulqwou+nI3DmSImpP7u6HJX2eW2d+3Z87RlHvx+Vt3NClb7ja/p1e0sZ1t+/ptAfgTf6+c35ANRsLu+1/db9t/rzaB4dKdXtNe0au3X9e58f1flb6tKvN9m7bo87y4dv5uCtevXrsx+PHhzRfjjKMqT12zKniaxvLeHh4Yw//c2P+PhDOY+h58c2r/4axfwWMPK1e+Rn/82t57B8d6ueb7AHav94U47G/lvL0fnTP/tbyvf22W8pvxW8+G5QwXmHwcrDJa2eMMqrALvFjXNVnOVwUMZQEeg1dEGyJ4gwPM9FMIkRp9MIayU1YwgE5i3uXxZKKoeJMLGv6wyxnno47wAqoEDaPCVQ/r+sGWuQv5gz5lkyT4i1YoKSX0kMfyiCq4AgoIRhmECZsawrXl9fxWMgZfjBww8WISxCZgfxijidzohxgLWEECOAJACBNfDOwFgASIVrwZTYfJRYaXHTTklCMphjEa4Dcg7IOcJ7Cz8IS3nmBARRLhnFKg8CIxemagIZIHNEimq1kv6RdIDi1TCOXpR4zliXza0TEK8JIVITws0YV6xhBYGKkIeCajKGwSJnj5eXZ8S4wHuLp6dHfPjwgJQynp9FKFQhcXO9R00dpkJk653ALGnlXHUBj7B2LdcPBdyZcL1eS92LeylrrOweBLONK76+T0M5mIXNmyFKvWba0NShAgoM0HR1MtEYvgjOwrwuPA+y4oS80XsvaTJTqpbEtWQyMEb5BTbBOnFRrItHRUgZKAKzMRri4kEFXBmMqYSN8zwjrBd5FgAYi6lwWKg7tcx1CW0QArJ5A0p4i2l3xsJ6V/lDaOey7cXLJ8YCDooVV5nqNTNEr9y0lsf2cwMDToziVAkF0gwVdn5nkZiR4lrcvgV8dMaBo4EpABzAWBdVRAFrByBbIFnkwLi8ZPz8l1ekNeLzr59xdzphGj2m0WMcPWDEpXyNK67LijUQXq+Mf/qnX/EvP3/CGiJSBmIQzxgFwkTpNwAy7MGebCzB8ubiqz+1LxQ0UOFArZop583VnFCBBLUEe+uAzEJw9/EHnM9n/PGPf8TT0xNyzvj111/xD//wv+Hz5y/45ZdfG48Alj7PEr7DzJLysRB0XudnrCkjs8F1iXDW4fUScZ0zrosoYYBBDis4LohJsqnYwcKNHu7lCvvpi6R39Rbj4OGNZLkhZsBmPDze409/+hN++OEDhlGsx0SogGMqGR6WNYj3BycYIqRceFOcw+k0Ce+KtfCWcF2uGLyEbsUkQJF3HsscEaYMMlyAz1eAE7wfYE6EGKXtzALYutXD+TucTmPjOdYSNBZsbieXaNrZoYKEsvVsPAo6//cAQazCW1tSIZJsSTyJxHNH10i7rlpFSLkK9F0t2KCZjFq3bOn7t1lJWuVF39MryzU0BZurd5vRR94rZL128DgbCRsMMYJKyFqrqCgYpM/RdM3aXuHgMDuPOO1f733xHEz1Wj1PtC9apVxBBfGqykDJkJNyqGE5MpciUr5K+7D1t3pfte77R+BAb4luz7/2Zw8Etcr0Nu9uWzh7xeM9r46jZ7QKi3pQ6XNvCZv9O9t2HFn7ewCsPxdu1a1XRo+e2957pEjrHOtDVY5+v9U3R8/t11EPiBwV3ef1nl27boAAR+P5nuLZnsFtXfu51z6r9/joQ1A2Tzou2QP2/dBedzTHj8a3rX8/D78FzLk1Jn0bv0V5B/br81tBBQDgdHus3/zezmd7XNej/aQHFlpAQeWqdszbuSC/y9lNJHLAdBrwx7/5Ef/lv/wdPv5wj2Ek5FxSiEM8aVW2eaOZf6VI1an5ffv76/e1pZ+nR3cJGHf8/HcAArF+fbVO31va+ax//2cq3w0qzGxhyoQOcGAnFt+EGdEkZCKwcViSHqxGiM1AiImQzFAO/wnZGGRiZLYVlJDDGciJQFEseasdkeCQrQHbAkwUa3GN1Y8S1zgahmeJmQ7rKiEHQI27FIFvi81jAGwsohVlJGq2iVxS4JFBLgt7TQkhRIwUgCAeDK9rwBrkkOXiAhtDQErC82BYYqfIj7APFvPrS8n4YMSV25WMFRChZYVBrAuUYWBhmeDY4LIGpOtV3OyRkYcRsBLiYc53Yo33M4L14BQlDeLg4fwIY4A1M2ImJAdJh1e8KWIUq5ojC2sspmkCjyOylbjw1WWJkTNCcJg4YbVO0rdxxhrFksuJEbJsvMvliiuA8+lOCNlOdzUUwN4/IPoRK69YyBcvE8D5CYBDXBdsLvEAAsMjYSTxvliT5p4HPMnhlmCxwBaGeQsznOCsxeAnzMuCqBkhLAlhGAEgIfMcjAO8hbl7BOYFaXBYzSCWyxSLEq+u1B7JiaCzGA9rLJgsMrlifW9TUmVwTlgNIThJkwhyADuQJZCbQGYCxQD2HmwNYALccIIrwnfOGSmGks89l2wowveQjYGZTnCDF4t+cdtNLIR0w+DhpxMSGMsKLCYBZgDb4pJ7OmN6fKxcDDzPyGFFLiRq0ZKsOVdcQZlr+8h7ZCtZVCIB5MRt3YER1gVYF3mOAdjakqoORXAr3gwpASTp+owTF3BOGbnE07MxgLdgFo8eUMk+EjOsMfDOQzhQGJkSMokln60D2xFZXaIpIyIi5QwmyehBzoPJIDkDthJKsnzJ+DzP8B4Yh4DBD5jGCePgwEgIcUZMAWuMuC4R12vGl+cFr9cBGCYQi4s7mMHWwJgBbBzIysGRaAHwuttP2d8jcklVm/NeIU0J0VgkArIfAVfCdwAkEgBF9hdZm3kY4U8WHz58wIcPHysANZ4mjMMATCc8R8LnTy/4b//tv+PPf/6LKKXW4P7hB5mvSegkQyPcJy6gERgxrfgSCPHPL/jLhXF/d4fMwEwnLAYACi8NjWCzgjkig5EtIRoLMIMCQJHFk8NmOANwTohrQMoJ0znhz58tfvyJcb47wxhRPtdlwbyuSEH252WNWCtniEHMESlGDN7j8fEBd2cCOYIhIfV03mMcPJYQwDFjGBwe7u5wPstePc8R1zkCOcMPEadrwGkswEHJLuSMwQiL2QAXXjEupoBbJSRQ+E5hCh2KpDsWIHfIyhGyWfFVmLOu/F32fQ2X+vny1lMhxICcS6pLddOmvWCvz9+sT7L+NBNRfbfZFIzNyy3vlP9e+enBBjUatKLbDoQoAD2BkIcsyncBx6qiGuXs906UfU0/3IYPqKWNaPNQ0zAD9SCjxkNTPR7aUL4exFQwTQEAWXZbNothGAEQIhUvy6wkm3s3fCW8HccR0xTx5ctr7ec+DEGBwSNhsgdrdGx6UOfIlf1IWWrByLb0SkqrfPVC774/9wDn0bVvFOGuLv21/d/fyg1xBCS04EXftlvv7+vX/v1ePx09o733qO23vn+vne39/ZtaZffWPUfPOwKXeqX0qP467n3/74GPr7fpSDG/tR7an7fG/db9N6+70c6jeX8ECh2V90CR33pfryW37W9DHHrAqAcTWlBBn/MW8GMwJGTt7nzGT3/8gL/7uz/iD3/8iGE0AAJSXpGZq9e49OXNpr1bjsax39P+dcrX+/7Glzfb9i3j2X/2nw08uFW+G1T4//xf/u//FvX4vfxnL2P3dwJgAfzp3/i9p++49sO/VSV+L78X4GP6AvzD/7r77L/93/4f+NU+/s+tyB/Kv6b88//cGnx7uXZ/O2yn1t1X7mUAofk7dH/P5d/Pf00Fb734KGzh9eCz7y+SvtgAEG8x0Gatb4WXXkHLB5lWBMziGiajVujWm6AVUgHsvCP0eerpBRawyDpf70vMBYBmpBDBPtd3KHAqXjCzhEGULE2b5Q61HiklmB2oYLEsuRID+8F1AvbtWPI2tCiEsIFoSmzpBbRMMSOR+EpQQU5yllAnUfQUEGR453A+n/H6en0TslTHrxPsW4VQQZpewWst/L1yoH3T/ux/b4GJ9t23ypFnSntv+3sLWrQx+P39R1bx1urazqvWc+TW+28phUdta/up9dR5r/SAw9HPHmh4zwJ5C6x5r/RgD4AC0L/ljGi9PNrShtS1gFrfT+1+0d7bt6+fcz1QoQBn+137Dv3ZtuvW/DrqjyMg6hYQ0HtTHF3TvrOv0/eAP+09b/rpxnNuPZ+IdqEQR/3Yj1W7ztpQtqM1tIHBut8A4t1MGMcBP/3xB/zX//p3+Ju/+wnn84icr8gsHHEEK2dO3kLDvt9TYQ9gvtcXR/e1/fAfqbTzt18D/9Hacqt8N6jwe/m9/F5+L7+X38vv5f+YQjVEohXo9gLlsXJ14CbL2AmhbfhFG4fbeiz0ClTOGabhPzAlxTCAEv6Q6nM2Ml0L7xyi3ch8NdOPKCa2Pq8K6yXsK2UJFVRgwRhTCRPJTNUDQgCDTQHvLe2tNU9JG9/0NanLfy5hD+LNtwZUzhkyFjElzMuMGNVjYaohlOr1oOXI7f1QETmoR0+MeaT49r8fWa5vKd7vWQp7BbT9XeujYMAtQKC9vlcwdSxaoKXljejb0SuMNxW65n7lLer7LSVJk/ceYHELuGkV2PcUpLaOX1Mi2j7ZjVvJFHNL4T1SNPv69ADTkWLXAxbts/u5088r8LGKeQS49G04qtetOXmrH/u23gI/OB/V8m2bjr5r29TfcwhevKMw9+Egbf8mfvvdrg39HtmsoxZA6/d9BXQ3AFN8zIwlPDzc4Q9/+BF/8zd/xOPjCaAFMaxgBDBy8W4rnFnSwptt+9cuR2DSt4ES/368BI4Ahf9M5XdQ4ffye/m9/F5+L7+X/yBFMzZIUSG2FWhFQAQKnw4BVATo3FuZsVcAnbECUeSMGCIy5yqP5SQhSARsMlouXghN+IWxZhdKoO9SYVe5l6xzcN4h8hYGhSxph20JGdL0lKWlyJywLjOYhx2wICS0b2OFe6X0lpW1BxZ64kZm8UgQHosBS5zBoQjiJN4O83XBPGcwPKZprCEZu/5ulN6e5KwNibiljCv4o2BKr3TdsgDfUnbes+q3pQcw+utbD4v2fa1S13pgtGPQKkRt5oejcWqvU06R3oOmfe6RV8ctCy8IoMaK37avBwSAzTM6N3Xsw1b6fvqaAkFy4e6db3g3boA07Ri092qb27+PQIZbynj7jveU2tqXXd/2ivcO9ETZrdpnN5+9AQSwnze70r67/N6DcO0cZN6HyLS/3wL12vd+y3j297z3fa/4y3p/m8K1fXcLCPf/+vq387MHFVC4eLy3OJ9PuLufMJ0djM1Y4wKWYHABtZigO7Lcm2+27x3c7I1yvf/sKx2K7ZRrZ9wNGOg2hePXXsTlLcSQTBf61vb39ieAAx4kMBXsv39W81l93/eUb/Nu6J/63rjUe5p19h4A2pffQYXfy+/l9/J7+b38Xv6DFFOy7lBRZjkqeW2qgqM1krGlsvVCAAZjbFHUgRz38bbGmJIymYGUkUsaWIKkUOQUwQRMw4hh8IhZUiT7wcGQ8CJxBjJxTfMoXgMBxgDe28KPEQE4yXXuPBwaoRpAihHE0k4iFtJjlrS1wTDIAjEH5FBSRHoHkwLCEhBTBAwDBrDegpJBzlFYncgixVQJH1PMIDYYnAAAy1VS9zrnENcEayGZm6qAn0EwcE5IIkNasLwuWEMAWIhEP3++YhjupV6Fx6HNwKJgQA947JWd26BA6+Lehla0CkMLPuh374EHR4J1q5QcgRb6vSomCsq0yqkqL72SdmjJba5vn9H+3lvt+zCGtm4boff2rja0om1/+2zKpY8bco6cs2T8yJpdhrTiAACn1zLA6r1SPm+BlhgjYhNac6j8GSNqQs4wDBAZwO7r24MbrbJ8pEyWqgnwZ0hAiRbcKnxjGcAue4ws/EOFQvvxCKQwJPvOBgSIEkasv286lL5GPtvAQ9WCiGTfqv3LG8hYa1UVsqaCLIrkYDdOmdqOzLt2Hs3NVpHq58lRX7S/HwETokOqgrq1m7WR5SfXpkr9ndmnmq3Py1z5cRS8TDlJSEJRs9v11BPq9uEPQKFbJAY5wE8AmwUxAUQJnAAyXkIfVDmGENiighJv9xGi90KM2u+0r2sLj28h2n3319v498/bFQYIpgBU7VwgKBzWzkRtPh2ACsQE4jKTWT0MN6BMBuyd1ryn1H8TQlD/B31pD9jVS3vwlPYeIV8r3wwq/F//v/+vkg0h7uJ0AGA6nXB/f4/B+5oDfhgGDOOAdZ0LA39B0FhyY4/jABBhqZkXhCwuxojBu91iSnlv7Wgbbgphm/MGKQXMs6QlRMlmoIzQGt8YYijp0QimEsgJUz1nLmSErsZ8bh1aOr/ZmHJMWIOkdFQGfgCwxhbhjERAIoIrVpX5MtdMCmSE3V8PMBWgmJUIhYTwy1mEKLGpIazIKcMNDt4MkvpwmOCcQ4i5pmOUeWNgjIN1FkIaKMSX4zjCWAMQI4eMeS2p5IiKwHSGGxyscY3VwJRxZ9jSP2GNeL1ckGKC9xan81hSP47IOSOEkm6UCcL+LyzqOWfkpAuKYQ3B+QHGADFmIVXkBGschtHDGod1XUrcq4W1Bn48gYgQU0CKWVj0jQOjpIJjxjBM8N5jXhYs8wIiwHkPYwxO04S7uzsYa3G9XHG5vOJyuSCmKGSVpwneuTKfA9zgMY5DSYN5rS6t1gojW06axm+t+cktadYDwBiCHwY4a5AzY1lmyePuDcZxQGYhIDQgjG7A4AfJVLLMuFwuxY0YDTmbQeZtHXov7PoxrAgxyvXNwUllPucs/ZtyLltjgiEVPiX9ac4Z6zqDSFjTjTXIKSGmAILMIbCQWIqFMNX4upxTIfIhkJENOefCYs+pCCm1VqjZMmRV76wyst4acsh6WKdGoOwOGYY8kwEr5tPdwV2vtEXhKoKf0XVIhMhcCdzqPtAcKtZtqUNjjMgpYy3M8vqqNiZdU889mQT81/2++l/+3/9PfMgO4M1V2hRlxJAp1leGIQvnJF0qQxQvV1KnXl4vuF6vcM7i6cMT7u8fQQDWsGCel5pekhmgQpaY8p4AryWzs2XvTbkILZxrfXTM9foQQrVoy75nixDO0qdF4dA0jQDqOaCKrPe+xK8blCykYOZmngK2ZGQBRGglkkw6YZUUvH50lYhP6yRK8sa+r/XU9zEDMeVK5msMFWGbMU4DHh/ucH9/wsPTHZ7uz3j68IAffvgBP3x4wIfHJzw+PNQsMc5L/2ifVitQjVclpMglu46Hqwq2pmCNZR2VtWjUkkcgckAz/z6eu3j3/ZSqgjdBLexvLdU3BYfiGcDQrEGbBYVQ5B59flnzyBmpkTe2tMK+fqbKtI5/KiStxll42lyAjTGwKsxzs255U2L3JIcMtZgZo3vipkSLUkqbQA/UvUrGfO+y3/4zZf/S/pFCkrXJe3jn69xiJgkBAbCsC7wbDpXqW0pHOwbvlSNrePUyaUg5j37eel5fblmCe4CjFTT1b8m48dZzoVeg36tTbzE/qtPemvuWSPSNhftA8dPf+3b0Vvqbde6eufuqfN+TGrb90Svmbd1vAT49OKTXHym77T1fU77ezL2yZ2367r59fShRXw6tz/XRjTJ1475NhqVqIe/3rO2mrY6baCG/6Zmgz3xvfbXf9fPmVhuPLO3vPXvXjW19d81p2ts9o/3XkzBu4Rwlk1sDMh793reDNPODgWSkM7HwOmi2F8nCpx3OnMrPwyZ/pXwN5Ly1P/BtJfrmLe8pw++9a4McWqyjPQv0bN3+wiFGoVCEtu2d3e9mPY6vZhxliKr37ebnfsz/NSCZo/LNoMK9A9acMedVFPMW0ZsTYBkWJ0zMiBxhQgLxCgoLfAoYiMCmCM7rAvAqgiQlrBxgOQMGoFFSgHGONf7SYTtMtdTY0UwYTMaIEdewwIYZPgVZVGxgmeHYAAZYkWA5SlwQEQyzKDpgGEMgK/mzcw7gyEBoDgLmivAaK+IWpQCzRgE9yIBNGSyyYLu58BhrgWiRAJiQ4IiKFUZciXRs5/kCLsqqc407WiA4GFgACCtiCEAwyMaCyQDeC7M6jKC9LJk3wAZwDsZapBwF2LEWdhTWROuNADwpgIpSlK1FDK9w0wlWwYEsmSmMMTj5QSBvIvAa4cMVFCIsGzANiNGCjZfUZakIW0bADUJxwYsZXLI7uJLaayzotEkBiKIojNMEnxNyZJh1hS2KXmSG5ztY74GUwSHAJMIwTvB+QCYRbkzMsPAYUgBY0s0hzXDew3uAFhHebVhwogg3AK+vMzgxhgGY/ASLgJVX2JQxZMLoCKfzUBHinLc86ZQDkFYgBdicYUnAJrAglWMmeOsBA6Q4I4UFhg0GL320ckQOERwXOHMnKQkzgS3DtWRLRcm2AEBFMEaCiRmjNWDjEIgRwpY3nZlBxmCwFicvaVhDkHR8p2kolhOxNq3rArMusj45iGWUCAMkwwqC5CAwZU7pBCYDJGSsy1oAHFcUC4t1FXBG5uemJLRWhswRVIWjTVFgTuJ+V9DWTfBLndCg6UJlDeSYYMmI5cRsaHLODNaDoVD1k7UgY+Q4Z4ZthbQiEKmy5JxDbgBHzhmTJTBt7rsGBoZLvnU24Mgg85a8L77+iszizu50HrGkmTRG1rwConOT6o9Z0rASSbq+k/f44cMPeHycAKy4Xq8Ir6+Iy4IUI1IIAAQ01OcqYMJgUN7qXAX1lEomjoxoNhI72Ts8jPfAsoBDECXTOdjsYcv+TEXTdEAFaNd1RVpX2efK+02W/ZGshW3SM5qSvoqZYbKBxbATzikEYF1BzDBwMEkUV5MTKK1lDydMpxMyZyxpkfcvBOO9AG0gUMpw1sKSANshrogL47J8gl3u8Oh+hPUJZs4YoodbATMz3ASchjucvcHpNFSlDkAR6jbAi1kymA7eYSjZWnJOZc/VVKICurYKkwK9rUAgQk0jYB8I8Ptr3yqEfay0CqkK4hwpLu3frdU4pgTQNi4q5OqzAdS+0ftCCHIulne15HF97HYFpvKWTaGPI26va0EdUepTPW/a9msYgc5NnWvKIbEX6rfQEgXChnEoKUXlfeM0YhhWzNeMbPZ1bVMi9uNwpJTcUmp7q3Tv7v/e/UflPeDg1ud9vXtFXz9r63fLHbu99uj3o/rsASN+0we3AISj72/N7VapPPJs+NbS8je8nZd7r4seUOiLXtuHKtz6fddOoG4h7wFJb97VXdted8RXcKu07foWMKJvR69Q96UHbvRd7d7W9m8/B47Krb3z1nw6qtstYO9rf9d3Np/pntWTL/Z7iBpJ2vnWggrtv13bSLxr7A4QbMDYoocyo8ptW9sBHKi+37gN/Yctt9bN2+venx/f+57mCe9hIu88531Q4bfsdVq+GVRQ9z3N7azCtR5u67oCQLEAMdZ1xbxkpCR023p466KIMdb724bI3xsjMxFhGIaK6LaHjve+Ppe5uDOShXcklh5ALPXWAmCMo4H3I1KKYhnKDGYDa1BTaImFPWBdV2xpBCW2KUYVbMQVkzmKIkQAmW1zCXEBJRUIXblXFGVLXlIslmvbDULbq7ntc45bv46DKPZgEItSnnOG5KvLkqaSrHg4EBUXV0KOGTEZgMSdjlPGMseaYu18mmR6pQhOEWBJKbcgI67iVRFTAhXX2cEPYKB6UnCOIM7I2SCsCTEaEBmoBxuVFHPGiLKQMyPFbXPOZBETI8+hziMVRlwSQTtn8ZAgg5q2MeUVDmLtAzJSEgu2WP8yYgrIYcWQhYCJkaoXwTRNMBZIKYjCFCJiiogxIKYAgLGss4BPZcXmlBBDcektZF3EQOAILsq2zFyJeTbewFnfjH+oApBzDvf3D6BXQowBIURYK/M75oxlDSDjYL2H8wP8NIkHBmcYbNY6awyYRAkWT5sEQ2L9G/yAmBLCuorrozK7l/sAUUatkTUxjiNCWJEiwzkBQ2QtrOBVFFjrDHKEuLmKLg5rvdQDLBZfljVorTLIS6pNQgYZFoc35nrYGCPATs4ZHMVzQveUzBmGLMgQULwhBGxQ1FceQLyh24KsqwBLAMkBi2LxyKzOgRBLQSfcMhjEgCWzCWH1l5LqL0RwyvXwdsZiGoey9sPmdqx7ZxDgMZi31qSUJXWtIVQlS+8sojUSZyxhxbqs0idFqVljgDUWbhjw+PSIxw9PGMcJr68v+PLygsvldWufkZSvwOZFoftvS6DXCnB1v8U+PVUvVLVeDu0+rWBWq7j1wroK7FWY13ldntsexOol1/8tbdjHiep+qvXW9uq+o54RMs8YtqSCzMggzkgpYr4ETJMDckJOEZfXF/z6i4EFY/S+nmPX6xXMYplXoEfbpEVAWSd7GHLZl9UbRuehKi97a4i12zFdn9kqEs182lmliueFKsNi1chQf8vMXL0+VITlnSVme2c7Dtqf+p3sK1uqRHX3b5+jY93Oo8y8U3T6OdEqBsCmxOz/3tos3noboNE+L2fZo5ml3e25a6yVtUe0ecfoGOYejFCvxQ2Us1ZIJ6dpwjQGhHXZAxPNemqBi9Z6fxTX3pZ2TrU8Fao49MrNt5RvFYj774/AEa1PzwvRAkzvEWFWILMptyz43yrw9gpmX/8jJbVXeHul8EgpeK/f2pSoOh/7VK231tu31L1t563CZZ0dVfNrc+BI+W6BkFvltypLR3Os/e5b57bWoeUY6Me03cOOgJlb8/xWG47mjZaex6O95l1wpflb949+7+jfIfvZPryh907o30VEyJwAiLeqsyKzEyWodzGz6BR6PhGJd3YbxnXUvuOygRXfVZjf04Vvl79CSb5dla8De7fuacf+r1Hgv9YVN9dTc/bemrO/tXwzqLCuK6Zpwlis3ESS+slai3kWF+1lWerEVlde0DaeLbrcHoze+/pccSdO9f7WNXZdV3FtjXHnNgsAoVjiBj+JElGESmvE3ZQIcM7CkJGc9MsV6xqKsgdYMwhgkhmEFQS3s7YwMwyF6u5NSOLeLfbicg2gca3A3lWTVZEqinEIG7txy9TaHmqp6QdQFotVcYe2VHKDF8ExpghCAuvnJDGk4IicCdabTXENEeCIFBIuxdKu/eO9A5AR1ytCqUeMEVxcSufSNj94DH4EiGAK8UgMDHUnJxJ3KiYBBsQFSV02AUCIuWIAQrgAzJUUzDoLQx7z8lwOZQPvXAnZyCDioqTm4p4UEWIEXxNiWgE2iFHAmMwQxZQyGAkpL4iJEAIh51A35xACrtdrDWkIQUJCNPTDGiuu1qrQq/DEXMEEgrjAOm8K4CX/UkpYlm0Dsdbg8fEB1hpcLhekvIUVMRhkLEJKWEMs7u6EXDbxqsAVojNAAAPDFjkFrMuCvKw1fncYxh3wp/OQIOEiBjJ2qURLODfADyOIgHm+ghmIMSBnwGQF1zIIDO9dURgdck6InJGTgSGJsSYYpFgs/FnmgyKrKphLxIEBseSft9bBWGryzjsYA6QcBFhQYcsQKANEDjAsgANn0cSNES8kazZQApDvKdcNqd1C9wJssU6p/lask85aCdgo1lwww4DkAC7rlhglZpMLwLGFNbDHmzKMIxa2VekGtk2+xgCXsR6nuDscnHMYxxHn8xnTNGENAS+vr3h+fsbLywsA4HSSMCEmgM2m4Oveo8p3LxjsBG27pYvrvcVUYGkBBd232j1er7fW7s6Q9nkKcKS4t+71ClULLleBqBEcWwBB69IqXu0ZRCyAl8RPJnhrMPoJxhCcs/jp4wd8eHrE/f0drKWiPEq43/l83qU/1P7UdrSKBJF6a2weChJGsiel02moSqsIdt1h3ylBhqh43nSAQgE7276pgm8xcCggKvOVayhee+0tUKHWO2ew2RMQ9gYAvbf3CsjluTX0piPK0+9aBX3fH5uiJoJxrHNwq48t9RNvLdK1WTq6bYvsVRKaCJL4c2mDWvaygOAcdyFSIAlVUWE+hLjrd50jOhd7S3/bV7dKO8+BfVq4Vin/2nO2aXRbobylTLfKbv/ZkUJ6S+nWveM9hVqfcaTQtZ/3ylxbxyOF+2he94q/ymLt/e0aavvmvdIrk7pPaAhZ25729yPPjn58j0CFfly292IH4PXfH/39tfLe9d/SN7eU91uf3XpH33f9efHevO4/b+fyt4B0R/X82jvav4/e0/7U/VHn3hFXyHbGUDV0tFww7b/3x1gMP66Ed5qmXjLnlN2CGm+2254j/5nLt4IIR/e147Drp9+Es7wPtN0ec9oBC/+a5ZtBhXGcSpqkXIVDVViMCcUaLUIQM8P7oYIJzBIyIEK5RXIZMSakyLDOYhpHfPjwBIDw/PIF8+UCYxycKwIBUxG25PnWqmupQUoy4WNMMEYEvnEcClhwKdb1CeM4NFYL8boAX8XyAMC6Ac5PsmDJwFiJXW7dhlQAF16DBczrjnGaOYNjgrMyO1yxgOSc4IxYrakQRClPhLQPSCnC2CIIs4R1MBlYP8BygiGxnhJJGIkh4WkAxLpCWZSlnKVfhReiiE5kwJGQjQFzBnLC6B0YxRJd4qHJEZgTUmytlkCOASmJRUcVaUMZ2agiINbWxIBaqY21MFDhCUDxdCBSgIGRUhPGQgTrHLzzsFYs1suyIMYE5x2cLYBEisjMCOEC60pMZZwRlhnrTJhJBETvBwzDBEJGjgnECYM3sDSCiBHXGREiVIMF/Ry8tM+AS8h9xjovACyGcQJIhMnMDinLIR9i8VQBgZGK4MqwVsYiRrFuGYPSfi59buG8wfk8YQ1rBcqKfw2AYsUuQJoxpiowKSWEGJHylhrKGAPDFomBZVmBNVRPnk1wEuWGIXH+J+fEMsdiTWdmWPX8QYYbJpwLKCIbE2OwDnYYsVxeATLITEhlbYIsrKMCakHCCZhhiUDEYOUtAWHj79GY7wxmU5V3iSWKsMbDmAKylWtlX5E5RCReSKaMF5mS+i0DbLJY6GWFNkRURZit61r3qU2xzsUrQuevVW8HVcBY5754yKhHVq9Ib0CSVb6tXfGDh83FVdGYAlSijqlaQa114g1SPGZizBjHEdM0YpomMAMvLy/45Zdf8fLyAmbGOI5IBUMx1sE5AaMURNNxVUWnVVB6gWynRPJeoW8/6xUpfWYrSE/TVIXk9hkKeEpIzWb57PuyfeamnKC2S9vQese19dNnpRjBKcBZAzuOcNZgGDzuz3d4enzA04dH3N+dcHc34nQacXd/wuPjPR4eBFBQz71xHKs3nbarF2ZbBUrqIx5vyjXTWp9UETbG1fN0pzQANX5W53HrCi77yMZdUEGt7jmta3pV+jvr+i0FTMeyV+6Onk0kICHR5iECAKFwNG1tNm/GS/uu94LRImfztmacc1t6SVL3XwJbA7J7RVfr1L673U9bob+CDmDhfkprMWTIXqrPSylXQa1vW9sf+o62T78mnPaKc//5kZL8Xnnvnb1i1Cq1vZLSjn0/B25dB2D3vLb+t+rRf9cr+e09fUhEW+++347+vtV/Rwrde+WobT3Q1Nev7+ujuvXj/3XF5rYX0lEb6+/E70aA37rvqN7tWdJ/dtSedv0djU27Vo/WwFGd+vl4VP+jMT5SAo/e0b9LS7//6n235qTWIad8eK629+k60/3YOlvliP7ZR+3Q3zXs2nsDY4tnZ0olda54IJPKTtC19z6AeXteEujbptW/6/LeHtJ/frQf6d9bXxztOUC1cPXfvRv+oLKtgj/bXfL+xqDTP4SBPRcF4VsH7JtBhaenJxhjMM9zUY5MPUiZuVpG1SKkf0uoQa5CnoadCpmiCEcqROWcscwrUspVIVILqy6aaTrJfWWQVDhOKWEYpiJoT1hXi3WJAKFYjAeIQiCKr7MDiGbkXCw9bJGTgBcxAimKgDL4EUoOaIxFCCuWZcayGuRkqyAn4QoZ1sRKBFV5E4hhvcXpNGG5XpDSXDd4Y02xmnCxahdVl6koFCOIMnLxuuAcASZk3gjG2rQzQvwlRIXGaN0YMYvSVA9cqMWvkK0gY1kW5OsVTBtzNUisxCmL1RhsxH03E3IW0pZ1LYR9ZEDGwjlRlFDCHRSE8saLcpQ3S7QKXjI3VGnm4pWyFuVuQLQMSighKCiCoyhDQuK4WeFTyvjw4QOM9cg51LAS8YgRoXNZ1uoeTdjct9ewgpzD+XyCMQZXZMxzwLIybNqYc1tFQO8lYoCEaU4sWZvQ472HHyQ0aJ5nvLwGTNOEYfAwdtpbOeN2gMQonjmn0wl393fIKRfiRglr8M7DOQGmdN0l77GuElevArmQyflmzcqa9MMA1M+KMlmUs5xj9UTQ8fKDx93g8SW1dRQXbu/Hsk4NUtqseGSAnEoIUMwbAi6BGQWNl3EVpcjBWiFYs24AUS48EsJ/Ih4P6iFipc+bTdEAgN0LQ1zWFGDBSEJGSKheDK1lSNYs6txlZgmsIEV3G+tVKqRzvB0Ops4HqUEiDYU6EOCwHTCVoLFRaNQbQT2y1nVFsBEjq+CMSsb4+fPnsj9vFkwFq6ZpgleSxtYDCpvFs2WnV3CkDTHQPVjvq8SSjUKr+7w+Q8PK9DkC+G3eZa3QqC7xvQDeKzhtmMOmGG7nwXbWuLI/rPU5ej4450DIOI9DBQY0fOHp/gEPD/eYpgFEjJzF6+l0OuHp6SPu7iZ476rSbgsvjLalVSC3+UR1jmufA7JuuBsTBV/l3LFlD2wULGwiBhFVfpCd0NyErMhzE9Ta3oaitKBCW/fWItYLQ72lVD9rgQb9XudFq1CrjBDK3qbzSz1YeotsDfcqoRV7JUyXZAGbGk6Qtq3GGGRLsPo7bzH/rZKidW2F9hZUYJZQu9hyPBQy0JQTcrMXaJtbTwtdV71i9S3AQquU9X2sbf5ehXcv2B4rb+33Oh7t5+186Ndq/75eYTtSBvt7e8Wrb/t7ilL/3a16tW1/T9nsS6/89qVXBNt+aNvQ1qNXGm/9bO8/8mzYXfuOYvJuW3k7o271wdH9fX3aNh4pVbd+3loTR33Vvrvde/q+uFXHW/Vt39nXoa/brbE7mqd6fx8W1M7rloyxnWNtu3Tfavc6dHV9b+5KXbjIH0Iyr7JFShL2PQwOBAs14mx1TG/6BdV39+vzra3H1+bWdkP9X/dObn7fXfzNYQJvnnhwY79HfiuwoN8d7RPM2OTLw/uaer0Z22OwcP/Rvn/qd9zvEfUleNOf3zg83wwqDMOAl5cXLMtSSZfEkiyK3d3dHVLacj2LULkRi7VWI7XqKF9AzhmfPn0qyt4Ca/bxmfM8I+eMaZrw+PiIlBKu1yuu12sVmsdxhHcDDFnEkBBDgjEWIMayiHIqi1Qsy6IIDhgHPfQdQkg1JEJiYIGUUAEFDSkgckD2IJiSJmuL8bQmF9fHBANbiNEI1ojFcc5XxJCRspB2WWNhKMNaV0CFUARlg3EYaz8atsIBkAnGOKQYsNQ4fVvIvAAqYRIpZfEgKDGgcvDEqjwQATEFrKuQWmqISI2HHQYwFcW5hKSshQdD3YZNeW4IERkMKp4WyyL9J8qDkmcBgEXOkplAxiQ1iqdFTAEhClig1krmjOscEOKCYRDCMqkjY15ea9/LRr7FKs7zKzKn6pbOzFiDweAdYkqIccXlesEyLxjGEfd39wAZWAeMk3jJAIxxEs+JZYmYLzNi3DwAVAkYhgGDu8c4DlggIFhYEoYCgIUg9SfDhQQH8v5LxLoKgHE+T5jnGZ8/f0YIZfyLonP2UwldicI/wAFrWOQQMU4yR6zSVmsJ0zTAOVNZ/3OO8H7C/f0ZKaUCSshh5Yy41muKqxhjBVuMcWXdNLwfa0QMCc4OSEgVPGAiWOsbS2TeLIYs3gvOAlR2HAmpyc28tQAVi18ScIhhEGMCGQbDgIyraxcAKKXCl6AKJdd4aEsGGRtrseREkl8NkUASzMJNwur+LmNurLgyEwmAxigZXcp+VC2UVoAJZexX5chZBwPJCAIi4d5YVyzxrRAzX2bweK5ZBFolTy3v8zxXpQqQeqbEeH19hQJWaskYhqEqS60lNMUIRgKKEHM6nbAsS00D11rZW4u59x6OBA1vlc0+DEGBwZ1gA1TFXz0IdD0oAKB13YA5Ww+vtg8ENB7qeaKhPJsAtwnXOkbTNFXPCK3jOI74+PEj7u/vYQxgOUks/HTa+j9EXC5XvL4+43p9hSHG49M9rJN6LssI7x3u7u6qwplzm1ViyxqiY6bvN0YV2X2YYMtXIf3ooV5srbWbSCwGus/FGMHVY6NR8sp+L1w+W3YLuV3APGbZXwHxmtBwOuK3mQW0XjrP23SGTkO08j78pOXp0D5a17WSG6qXRgt+9Ip9JZklqsCNGhla5aOdtzrvtFTPFs5YV9kH3OCROCPkBIoBqUw6O3hQtgJ3lr1mtBbAKp5hZCTsbN3WqbXibemsQ4gBaxAOoN5Tpq1XO3fbdrz1aNkr6r2ir5/rs3sLd3tdX3rXfL22BUOOwIMW6Gvr1depBRGOlOf2fcAGVrSfHSncfZuO2nqkbB8pfEdKbg9iHNWj75NbzzxS9tv9TvcqHed27vf3923vx++oT7d+egti6O+6rvtxOurP7ym9Yt/2V7vO+3u09IDA0Zjo8/s6tmeQ/t1+f9Sv/ftvzYG+btve/radPYDQt7+tV7uHVaCu2YPbdrUgQttWeR6g5+FRW3oQTD395BzgQrDtYI1BNirHt3OPi5FG5+E+w4b8BIC9F9l7pb3/SOmu/V5kNAXatT2tPt7eLnJkrf531UVu24/f0f7WrrujedqWI16Z5s1v6tCvjx5E+x4AY1+v71vL31O+GVR4fX2tSkKLnhljatyuCjl66GvR0AO1XAPaYINpEsX5ep2xriUW3IibviiWVOPS13XF8/MzJK471mfIxN3iT9uNO6VYuRjEarZtBq6QK1k7FLI4iWcfeSpp48TT4npdqnBqrAOZCGvFwiukhGpBYlHqrRfGfqvKPsu3TGB28P4ETxKzWzoDZAghrDB2hDcidBnrYYiQE7CGCEMe3glnAoOrBUraq5uWxMiqOzYRQMaCGjellBlxWaGp/riMi/R5KjcRJOBdU5yVQ6D8njljXpay+YnbvCplucS+p6jvy+AcACT4coAZI54WzBkMgxRJQuIZlRxLxlMySHBeEVapGzNgrYMw9BWLGgBjuI5ZTAyeY+kbW1J6ssyfEmfMOcEPBndncW/mLFkz1nUBWJTJXMJrGIDzhZTOCY+EAjUxZsyzgBbrGpCzWGhP5ycQEeaZsSwLUlqQs4ynuo+tISJ8WeHsS1UglmWuHiao0b+EZbnCOVFavLdIKWNZriAycNbA+6HM+azbPpwXwdYPXsgCYwCTjCFnYXuvSgpnhCjhPSknuDYdXxMSY4yBI1NID1F9BjIYMSdYiKDix1EY+oE6R3NMyFlSDDJk/Sipo1qVq8uyEqvl4vVQFCKChGcABhIyIdPVOQJiQQ6IYV3NcC2KEiSlZcoZtmZq4d3+ysz/e3tfuyQ5jlt7QFLKzOrp2bXjboR/+CXuM98H8ws41mNPd1VKIon7AwAJqZRZ1b07tmODiOiur5RE8RM4AA60xK1t/ob4ChlmqVoOlkgAhyqlF/3hA3TDy5Q2ItJSjdtuX71cL6D5ghQjtnXDfbl3g80ODdvPmuIg+52VTazFoikI0yT7UgflGFwF+IsOoT56Ujww6j0jgBpaeJ9vbJ/31xmg7BUdf9h6vgW71qIZAAF86kGBshQei0rwypidRyG+9wDaeWTRHtfrFbfbDS8vLxo9sQgf0NsdwG+6/gVEXdYF97dXEBgvtwv+/M9f8fr2im/fvuPPf/6KX355aREQz5Q3r2SEVqGwK5C93Cc3DpTGD3CICNgpXnymNLrPtai8fRj6M4XHxtHG2vrQFPfL5bIbP6/QW2SKAQgAdkCJn08WyTLrnmTAikUvCuATmtPCQDybR56nSO7bx8CDEF2J7+ejn4s2l/0YHg0q0muFx6aiCK2qnOviE5G9bp5AgdocEoLifn8PmJjeZH/3iuqZkujf5yMl8uz7p2P9BHzwRuaxj57d/2jcninG/nnHeXkGHPg2fTSHH117fK+zz/p1cmZInMmxD4/G59n69dcdvz56h88a9cc2yH373v9oTB7196Pnno2fP/+OBryPILAo5GfPMEPd3/f4bAA7gPOZfNT/x3f2687Lca6eRQ4dn3Xcg89AjiOwwMyiELvrfRSirzbk+wwk4PAjg9SLP6NDIOUzM96fqGl2BKid0I33ft6cRa6d9etn5TPz/Efu/fmYic/Lz67Nj298+Npa/yBygPuPfz8h99U/83MP+iGiRpvodtAb6Zah8V5R8t6ry0VSCIAeJmkKT84FMcJ5L0jZ7OVZEpp6beHc6/q9tcmTO9kB7T1iKQnpG68WegkAnTiNiJCmCSGqRxYFIab2XgJ2vCHXBVsp6o2NsrhC1DQHtMUG0lrV6iEXsqeg7wpUJoR0xdzaLJ77WisoENZcMbWKGgVFeedKDSCaGmFbigQEQsxCGhmVmFI8VBDiLbyJN4+UqDBGoAaJYKhVcqPCLKHoJM+ptaIyYUqToo8BuTC2LGSJMSnqyGKwWmpLCAFUhUEdlZWNv0i1ghCAWrHmLFwN6s0TgjQ1LIgVUNADBIraK6BhqR4FFkESgKibOADxtqlChwrSFATxhkOV2qRextf2eTBhmhIus/zLuWjqy4p72drmKQBPxDzvPTeBgYnMe2jVJaR6BBFjXV8Rk4AZKVmlh6pGv+SpiWIsXnYJmyUErWghqSkahq4VBOb5oqkMAeCKigJiMZTXDIQqBjcTMF06kSkzY9kkCiREQogJ2ybjFdSoRwUoE1CozSPbU6KGxfUDWYl8ag+pDlHm0pqzVGUgJQhkgR3AllIAAAEp9TB1uWc/CGUNC7iYpoRUE/JWILwVEp0QQ22gGgHgAMToFPRSm5fWyC2FKsF4PoDGZtxmE+mhLH8OsEoUpRudrFVBqhkocqntX/6QNYNC7v5+U55iwsrAtkrFmUWjsrzRbspNM+AoYJquQrQZBNRkrfYi9WEYrO9NBmZWICs3S9sbQ2fat2d6Qx1A48Xw4g/0o5fIh3d7JdJAI++Vt/faMaRD9ksfwWDXt348GDfMrBEr75F8n6JkP3/79g3btuJ+f8P99Ttqqbr21Viu2n/EuF4mbHnFsi34r99/x2+//Sf+5V/+D/7yl39CCITb7dbIg32Eh7XP3s36hMgAGG7PzDlrlIOcdV5ZPCqe9jviuvtbm4c606R/e4TDMdz+bDxt7sbQvSneo2d9aNEnvT0AyPE5uPf1Z7NFKoQQWhSJ7R127/v9jpQSbrdba7MHoLx05Xu/3o6AAREBvK8M4tfTcdy8MHMDuVrfsZUMlXSLGNH0lJgSSrm3KD5/f9/H3kjw6+T47KNh837MH4cNf2SAH+/1CARo7+36/ZGRd+Z9Njkzap4Zt34vtZ8/817H+x2f95EBcAREj888tvG473vx89C3wT5/NGD9Zx7JWZv8z2fziASRfzfGx3PG/46IGnfLsX8+08ajYe2f4ffFZ2LvdNY3z8Caz4IknwGKPlpjx/d7dH8PuNq1R2DFA/rM3HjUziIAj/vCrk31cRv8WvV7LFVGjMFFruicZeOl6has3MIiFt5HR30kz/aIp/PqVIvq1x7vTUS7qIpn1/2s/P0AhfftIPe/2CxQO8GDOz8j9OB7/zsb7x97xqdBBSFeLKh1Rc4r1nXDNAkHwbaJQZVz0TD6oF6Hffknm8S+1Nf9fsc8z03J2LYNZRNvr+WCv7y8tFDKRb3jR8WFiLCt3UsRU8Q8TUhKILmuC5g1P34Rxf12u+ISX7BtuXu8Dh4EU2i3bcP37wJozPOsIdQywuatt8GQSSbeQvOuWZnIl9svqHVrZVuKlo2stTZCSQDKE7CJAVoZFC8IKQpIAd1kIKHbkn+uoc0khHQVEZXfwFCgIgrEuOWMvEnKAxPUBJEJRCEiQStp5AKCAAqFgSklpEmqY5jn2CItxNtUAO6IMTPrGtEKDbVgzRtK3lDL3NrPnJGz8k64cEubM/LVjJDOiL7lRYxB5faopSLDDBMpwxaCGNjbVrCs6jGrPcIlkOTjr9sdU5aKBSFAFX0J/7fojMpaDhEk5DVFSpJKv6QGLCSWSIoQK759/62ltTAzStUc4mrVPkRBjTG1CBpmwhRnUVxjkNoiAVLWjwsCKogLAhhTDFKCjwIyV+SyIt8LQBXTdME8XTDPkqaRS5Zojig8DAxuZKExBYlKKBIBASTUGpHzJjMpJtxuV0xzQslZ0lu4h9q2NRhkLby9vWFZ7jo+LhS0FLDNnUkqjRiYaOtsnmc10jY9TAOulyuYK7ZYpOSnKRpB1glgAIjwY1CQFISNV9kOCaAoUQsxFnBNUrFEZioIXhm0yI33ua3+4Lf9oYfs9jnr9zrzyMh+935fJQbW+x3bJjwXEdJ2A8vIWscA2UNY0jZCDBp5IdEfzAzOAnqYZzTG1BQTi9A5M6weeTB8ZILvB3v/Y+is3csrq8ffEdEO7GJ2kWcKKgD73O1juGfb5xvosA919Z87esJ7yHGVajd6QFcQEIzsasJlnnC9zggE/P7tO769viGXius14Xab8ac//am9g93zaMT7s8q3yc4cSUV5UT6Hi3I9BIkgYgCuz01kvyvte2r3btNDSF6LGNz70Ni9wnVUOKUv3iukZgRZn++Bj6qlaNPOOPX9YOkQVinKoqf8fJN+2fD777+38bdxPyrbfa4BOKRe+Da0viNgmmch+dWyrwxuRK5Mvg91zll/sQMISwGjaqTFjLpUVI0Yul2vmKdJAfC9MexTR+x3PqLDAK1H4M8zY/zdGLq/fwZUOPaXjcfZfT8CMs7ad7ynf96ZIf7snp8xaI+fPf7+M0bl8Rp/z+McPL7X8d6P+swTqFpfPFqjZ0b6R+3dtQE6z/m9gfWep8Ttn7XAf/rsTPRfn43n2XzyPx+BHP+847v5r0dg+/h+/rzwP78zPk+e+6jN/gz0bfHP8fPi0fWdEP19dEQIQR18e7D2EYhxbO9Hsv8sg1ExXxKu14vuTQRz7LiPidKiV+idNFKzzzWzSR+CMe7/9215LGf38+N7/Hsfj7+T4f+kPZ9dnx/d58eugx6C3vhn9/3DK3/qeZ+RT4MKX7/+2rwMXnFm5saFAKAZz8J4L150U7YsqsGMdAMXPNlirRW15KYomeIaY8TLy0tTbuwAtp8tzLEtdijqFqxMFeN+XzSkcu2HN6F5msxIsO/Ny2gL3DgcAODlekOMQqrHyEquJyUBY0iCCitpYogRkQUMmOcLihL+pZRAJSAHeefr5UUIwFi8WBL+LsagECSqEhYiUrqAI2PbNIqClRQxiKc7pgvmCwBSksBJOCFy3lo6SOUMQkAM1IxaIuCqHAjMjJQTcslqZCVh0Nb0lBg7SHQv911+tvVf5F5SrarxA3A3JqtETggIs6/pbOPvEW5TIHPeQKEbFTJ/xAMISLWSeZ5lTiArCFCxrneggQ4B2ybvsm0rpumCkiuWZVWuEDV6NS1/WQT8yLk2vpB6uYIhnxXOip67zFSxbm8SHQFJpZBNTtJyjCvkdnvBy8sLpmlGooiyZdRqyqaVaRUvcyBGLbJeAgVMUVKLIiQNYNtWlFxUEU/Y8uq8vna4qYHPWTd+qVDiSVWniSDlUiWn7nq94HKdBQDjivWtEwf1A6+Tn63rBiI0jgVRpjuqbSkPgB2wsp6FH8BIGy2SYYKk52Qx/mpuBpCAmGrwwHgnJFUgxptGFhRtm0Q5hCDcGhI2LWCEr+ogET8SQuiNWUArDKybGCZFiNkklYTamrG9yTgAjmHOXpgZy31paR9+XYD3XtTKuiYgkTvkDo5AASBvMEt5QIdxS2oB+n7p23Q0xoozWq3Vz8pzEdHuGtvf/B5qXnlm3lUBsP1cvhcjzu7tPVqN/NLtC60t4b0Hzitqy7K09WZ7eJoSmBiRJGosxrl9PoaANM2gkLBuC17fVoTAeHnJ+PZ6b+mA/uyz9/AkkV4htOg+6aOKEKh5uJn7+zLXRmBMXldwc8aDNWj7pVes9x58r1h5Bf6o6CbNj7X7ew+Z8Sd5sk6bH2XLba0cn2FnOBG1s2dZFk0xjO+iUHLOzdlgwJznnrC+lrGW97Y15kuJeqmVEeYgYw4BL9i9PzMLwyv1VSXlJwGqmuao4yb744wCSZPJqsekSQBmbyDa2Pt2GcBgETS2To7G3X7ssPv9o68/Ikdj+ZkcjSyvwH/G2D8z7Pzvj8r5mbLun/nZ9/XtOjM4j3IWGXF81+NXO/N+RPw+e/au/vlnf/O/O67hY3/J2dHJjI/39Wtlf56jOyw/0Y7js/09/TgfQQm/VxzbfSbH5x9TTJ7NjaMBevz+2Obj+539fJwzx3nudYez68+e6/eN49yya48Azq5fnxiNZwAFBVIH7g23263ZTP0z3QnTH+jGmqn/aTdnHowFc2vjo73h/Dq8+8wZkNCe/ol96WflbwERHt3vGYh1/Fz/nRoo/UrsB+P0aX+HFp/Lp0EFwJQDIfmyg1ByFfvCtsNRFGRR3GutuN/vANCYt2MI2NC9EX6RTJNwCYhxsuL19RVEnbQJ2IdWmiIdQkCKSUOXTbnvAyKVFWorATbPFymlSOK5ByQc3tjrTQEyA+Hl5aaGs3hJYxAiEipSf9zKW6ZJ8sRrBSirchFFIdm2Daws91vNCmhUGDN9raTRCQGBElIKWoISCFE4IdKUMM1XMe7UCy3vx6BakSYh8IuTpHykacJ8mRFCxFQLYloR11WMLSb1GveyWFHbKwZ8aZUYtrwqp8AMhpbOUoN2LsBaFxDtPUslAzRRM+a619ZAISPELI240xQtb5TYmBeNEhBFmlF1Tgiooxs1M3KQv3eDU8o6mvIdNMVgyxvKa1ECsQsIhGUV/gZrQ5oSKIh3kSEGJ6OqsVuwbQLYlJoRSOaK1AqWShN520BBkF8xWMy7K8auGby1bOAoBg3V0qpaWLlWIkAc9Yy8qWFds5QWjcbAj8a1kPPaDiiZ72I0SaSFgAjEQcEEeZ5EGBDmWYAEUNUqINxynJm5Ga6yBkUBL1nAHgFXSCONoirYARwSshmXxt0hbw8iA4gqmBhpnlqufVGFKKYIBMK2SSoJs4yBREkQUulh6KL4R63OkGGEkjHK3iMlSgtKAbjaQV2Fz6MWFFavZ5SysBQUi6eAME1IIWBTskkAoBgUWKpYq9yn5txSplArwskGv7zdkdcNXMQjVCmAyeUvF20TpI+lckYASMkXtZ0GYIArqioNMUUB7WytxT1I540fr+wdPUY+H/34OTOM/Blh15lB6tMpjpEcRwAxxthIMb2hZZ/1ofIeGKmcdz/bNf531mb7N2lUnaS8pWY4ao4M1pLxtt4FuF1XpCngvm54e7vjfu//rD1nSqDvs6BlZoGe9pPSrHt3aVFtUUtJGhDwSLlt4/NOGbN3JVjpSiHhMkKutvSgiW96XyClqBV2OlGnHx97NxsfD05YXxvBrOcVAaDVdy7NkbAsK9Ik6ZHCOVPa8yzSxpfq9PO1j3M33lNK2HInAPVzljkLkKFnyzEP+wgCWP8SDFz0ERiEOCXMNCsRswIvFGBlRpdlhYEdZjza/PBOFdNFjODTt+uZ0XH8zH7893PlI6X3zNA/i07y8+BRG48G2tGgBN6nTB2NO/+3R/KR8Xj2jsf7Hd/bpyn4/eIRwNMM9nqePnNm/D77+2fe76P3PjOOAUiEKaTyEhFp5MIRLRBj1O+XVB8bv2fz4KwdRwP7OI/OwBt/zzOj37fDj9nxvY/3P3vOR8/3IPzxc/59js89tum4Hv05BWC3l/r7+Lnl72fn21GCKrjPDGnbl2yfTSngy5cXfP36FbeXC8x+Avz6BORsUZDh4BA/2ws+s0bP1tUj2ZnOh/3iPPVK2/Dglj+6j/zR8qg9H623/03yaVDhP/7jrxoO3Y2FUkxpEU+3cS0wV839FiM5F6DkDeuyIAQgxUnDBMW4CAG4Xr+AuTaPHRGh6P1+//YNYGBZl1ZGMSWrrNAXlq8bLUYAoVZS4kBhp09pwny5IE4JKURUSL64HR5TkiiDWormgcuCSsqzMGsIZQgEEARcIFWCuR8uMUZEVuNVN/FShbE9hNhY2u/3O5grYopqbEGNY0g+fmWAJXIghqgGkZZmLJtwI0C8lKL4FKAKB0AIE8QTGwCOEhoOQgzA7TbtQZxAQjJYKu7rG2IImOaEKU2Yp6iecwazsPAHBRzA6gG/TmCkZsxQLSgsUQDMEZa7HgMLaV4NYIhHOaBgW7OQ+LFsVjE4YMJFMDBLuHfS8oxiJAthnnR1EIOeCXXtCpoZ5ul6k/EIAVwq7nVB3TIyAylKdY8YICUJY0UgNYZKRdlWiIdRgKvAFXnLyJv0cSkbKARsywSKopCvJYNYuDuIArgUrGXFHC+Y54AUIuZLADhjuS9YAHy5fkVGQa4rtnxXD76EaZd1AWAlOSvWOmEqM0IKqAByyShVqnVsi/RliAGcL0C5ildRQ+WF5T236I5cVpS6giigMuFyvelGjeZlbkaelmyUusbSHwQIqagdVDEKx4jWuqYYwFGicIRI0NVxj/IcK/ualCiVFKwjUiNV13vR9BMzEkKIiCGBaEHeJDpBUiECkobnEREQGUAFazoIkShb8mzSZAgx5rgoWWdlBSoVkCKL7JlgEQ4UEpKCCozOvcCVJUqmVNTp/Xa7LHf4Sie99B80EkFAMhDp/Jbf1bpBopOyzEcSYlPx1gaNxBHOGgm1BxJSUxrleV1hMPDUKzZN+XeKM2tfxGAlp2SNSSREQG3pThJ+T2qYwRvAFNraln3Tp1PEVvVmc/MNek+EoFhmUDyuIlfbBzp4Yfs2kUZ9kKWM7d/bfpY9RkDy0KoSsEYjbKAqe9a2ZJTMuiYY67phngvm2QC2qOdXN5y8V12GUsiH53kCM2nqoBqrGkG1y2tVJe6oRxChaVmi6JnyrQpdiKg1NOO2KytmJMt1RH3d2f2q5clq5SJJktM1RJpjq9/LO3eujBAjwpTAQcaHwagEpECYL5emJ7y9veFGtwaImYLLzO9IMHdKu1OwZQ9wxMxVo18UOFUtABUs/DrzLG3Wf0XnFZPOUbY31WkE6L6qJK21goOcuSlMkmKWZoSwgSIwzwEvX6SKk0Ws+bLKsm/0qBYba7/27N32Y/1xXveZcfRZw/VotHz0rM989ihnHt1j239EHhmZ/u9nxtijZ52BB2d9dPzep7Q8er79/CzE/wxUOTOoz97JX3P2XNkD0ULT1T6UNjaEAHQAAA0HSURBVDGBSc+ZtldrO2xPMSPSQxHOGdpD3nmXZmHtf2YofQYoeSTPAIfj5579/O6Z1fZcFkCGHbh/mA+BgtgbNi66V0t3cbe92y97GxqwDg+4wK5oTovKjkuAbB9E41DaGfh9i4SdCaSHBbM9Q6I6ZQ8tCGHC7XbB7WVWh6hEYEuzVWdicaa2ribh9bJ50fruYOg/72jXVrvx7n5unEh0NPlbQH9pApS4W7bxPn+Nfwv+ll50zlJ7vH1Wz1O8T6s4nkmfkWeg2LNrPvcMN6/0HGtXPVoXn7jtszPnmXwaVPj27femQFo9byl5VbUMY1avasCXL1/U+BY6/0QBKc5AZeR1RZzRQrmhRvB8EY/F2/3ejA6KCSkJIeL9fse6qRECyQuPQcqPcRUywgqWcpKQ8mMpAYvmcQLAPF+FB4BkcW1FNgvxAOoAq3LKpYIqY04J0zw35vX5MoNCwKxh12b0mmLaQn2L5vxOl6Yw5bJizRtirEhIyDWjoracfCY0b9Xt5QWXy6UpX3kRLoRagrz3JCQuU5IcTiIgTnv+ihhTMyDXtagB2b1LZpSBI2oREAcckdIVzAXMCRQmEBhExW12qZWgNBUsJiCkmwINjESENBWsy4qSsxjhkLYYz0UIBHBFzRVUCFRli0Ql1K1qGTw9dIJUK4AqajBPVNUyX8Y6r5tMyQVbziDWaJhJAIzCGspaNfzUNqdakddFw+YjpksEE4PrBi4ZYEIkOSCipjigZpRtk/fTKgacC17vb2AA82UCJeXOyFVJPCHM7USYUxQgAwW1bgqyyXwEV1RaQVHWXC5LO2AYhFIrSiWZE6EgkkQTFNZwf1YFuAIRCXmpyOsqrMBNqxCFaJpnTCkhxqoROwxWIEvSIqTU6rb18PW6bgLABaBmO4AJAYxkynTegNo9w2LERN03OmFjUA+88HWwHnjAsqztYPIeCUDSHiRKIcGMNWaAkHRshO+lFokMuV5nlJK1soVFGDBYOUrMSKIQEYPkktbKyKUCJCRGgGz0EdznmykYAahUgSgEmZR7OkDzUk4Jx+oPv4YNNfQDMJKEigcKyGVD4YoKMf7EeJI5WDUVBEHSzAIqUNWbDMIcgevlgloJb6RRFVjlHfU+pIe0HF46Z3L3cge3Trc1I7MYaSkkzf0nrBtgXCqUXBgeZ8Qi4AMSkEPoBn+Egg8bAiQypQTpoykx5iSlrZa84Ro0j75moDIiMpKCl1yFU0ZhHFQqYA2akPer7X0FQJB21qBe2EnWMkj4SOqWpbyqVd2pBamu2CD71xwJv84Jv1LFtNxR/+s35EtUMIQwr8K/wGtAoYCqyh2ZwZvRyreGsmF7ZdQiHCuBIubrDRNPoJz7nEZV1aYoOC4Kr23FQclxK1vKgyoBVTlo0A1xVgU3EIE1Mi+y7H0GCCzLq3xvczdG1EYWlpDNKyuTsJ2ZUymgkkElIvOK8hoVTAdiKQKQU0DcNsT1Fev3V9xLRv02o95uuFxmJBDKqhEbeQMvEWXRSIltQ7jfkdcVVtsmZAWtSIGvEBDKBloW4O0N2JSnI0JLQUbwok6IUjEzIyhZpkXAhGC5xN3Yy6Ug319B24YLy1kVNjm7ruuGay64lgW/xoy//EKof4q41Yh1FUMkzgIyiQNG2vvlGhrgE6ukuL1MQAkSKQJgxxMSo+1x3ujcG5LWZotqI9VzvDS9na0sm/HCcPs7M+vC6GJgJitIhDb/LIrElGDdh6m3wZ4HYyUiuQ8AAZ5ghlRvo/3zz3/kBe6G2P4d9aed4WocTP56uGggjj56yvq3OvDuYKwzg02LJogy2hst9zDPfxBSz921RgjcjFKLyLHnHD3R/V257g0VY/wXnUx+VuRAgX1zcvW9glHBgQ0VbvPAIG0jOu7j+H7O2RlhQCyzFWI2g1HK3XqojszY1JTMYAzCMENmD+A8Nsp2GIgTsVYtisz63H/1E6XPJf3exh4sWaAQ3aWBBA4I0ma3Oa3GxK4pqLU5Jh5ZdKfe+tTXj+nCwUWcNUZp1x+yx3ij3ByPJPpgkJRgSoxCkk769TLhny6MP6eCefsOWROAEIpLyi6195b79j47zpHnAJ6AKKJ1HQ30MzDVf297ltgjh2uK6nS750sk3oxH88f2epkOuyids/E4ufb4t2vZ3n32M/JZYG33foBybb2PDnsmpu8+e/bxPp8FUT4NKqQkAIKVjPRhs5480UgXJRRxw7otKK2slxD9bVqaspYiyqvVmteJbAM7zROu12tTXsxwt7BIKZ/XJ7SFy9vn1nXFmjPuy73lKzMrQU5jLBXiRa7do5RzxqYGjeWCAhqGxNQ27BR7qKuvue7ZzZm5hQeHIKzX1lYTC/kMIeB+F8+0lUALIaDkgrr1CIgeNuzru6MRJ9ozKQTkkpuX2bgjvJEWY4XZasyMaZpxe/mKnNfWvpxXZSoXz2Kg2MLOra+ZGWnqBHBJQ2+nNHdm9JLBtYDYMaFnQToDibFSydX7PUzuEIKAC+jPDNhv7gxGXrOMZykyXkwoyChVy55FA1U6wR2q8FPUGBFq2Ie7knALNM8ZM9gOxVr1cJK0CNOGxOgpqFnC6UmBhyYsz+fk8zEZIMb3798EGS8bAkupRC69jjtFSQOQTV6AsQABBBIFEITLg6GpFKrs1MrgwiheKdBUnhDMk9Q3VEtxkDW/NfCQa8UcQksrsLntc8h3uetqSAmSbP+6ImclJG0sqtRpVOWqz3s/zjYfDIQ7bn6kRBgU0AwGmctGAJnQUHtmrbFRAVX+ayWgWAlTBsiFQLp2WRsRJE3C56Bbf1ibLjPhCCr8v/97tgU/KpHVq4G8//1R7g/uMeTnZQHwTb79DuDf9N9PiO1tAWZqyah/rjjaHyOEPpN8NW3T2d+bN/1rwl6ZOKpgfuZe9d+ZRP13Ofn9o2v+V8kM4F8B/KsfWRN68H3FvnfPvHtna9zu80jZe+ZlIuxH+fi3Z9c9+jsdvj5qw2e8X8+ec3zej97rrJ3P7vnsfcVoey5nf/+oH5/Vs392338E+ZEx+JH7/S33+FvlM+P5R4rfX457iTk7/h34678Df/3va9WQfzz5AVChl33b5bLW2vIEu/GghrsafssiRGS4iEFd1MiMMWKKAVHBAOMwEGMGnewqEpZlacaDRUpYXqf9zgx6TzxTuYfQNxJGsORJK/IlPAdqDPKePMeHpVlpqUBSYnPldRedYMaPgQp2H7tH1PxsAO+ABjPE7BpLjViWBeu2tvxyA1Qsz72jxmVnzNVapXa2M3B8dQtv/Nh1Agol3K43rBu197B2HgnIALRxK7UgaBqJpcfEEMBzD3fNCjBx6YBOIALFTlxZqedyZk1dkf7SHGz1tPvc090YVUlJaIAAfL9WiV4ohjD2smuAoLLdMw79DIvXEx3x9vXXjyhlC1nS8a6GfKPXjQfQSC33pZUCClcsi4TaEhdckuR7V+UNmSaJ0AmBJG9On1lKAYM0LF0Z70vFFCcxgpmlRGmtyNzX73y99LHkPcEZ0b2td3uvEILwBLhc4WOOPHyb3HWh8ZvsvWoS/kuwR1NLWeqeEO+t8GFhBiqckQ9ZTmAlAmu1CmHFL3sVs3n1PCDBDeAg9Xo074RTiht5nPNgHLkCTCzNYciQIUOGDBkyZMiQfyT5NKhgRp83fs2wM696SglW9tFC4XxePOeCScMgzbCNKYFCByp6mR013lpe8z6/socrdm+9Gc6eHCrWbgAb63SaJ/yihryVbgRLGH9ANwyPxkpRzyWxeEiX+4K3t7fWB0ZgaVEL3lPbciZdCLe13cio1nXd9aGxixMIX25fGrBgxHSebEXIHrlFkhBJiLx9zsAe32dm0JlXupGuvQtbRLuHtcEMeAOBcilI4B34JO/c+5+rhtU6A5GIlChNSY/I5V0yUCyk24UHtnBFZ1x6Mp2zUKXK3Gr32nN34cIaKdNBlA4Y1MquBOFjOYZ9CXDTQ1XhoiqM1LO3RdIHKoR0MiuoMIUeDeIjFULLH+sGPCgo14UD0kjDl+HCu5xR7A1gDxJIn8fd330VhOje80gudhwHa4/wclSUYmkWXRpgYWvc/S42APD9fc9CGz3gaVElbX6UglKr+ng6QV2L3GAj8XTjCrRQSaKec++l4n24nG9fzhmv/6N+6CFDhgwZMmTIkCFD/hghPrPAhgwZMmTIkCFDhgwZMmTIkCFDPpB/1KSsIUOGDBkyZMiQIUOGDBkyZMgfLANUGDJkyJAhQ4YMGTJkyJAhQ4b8lAxQYciQIUOGDBkyZMiQIUOGDBnyUzJAhSFDhgwZMmTIkCFDhgwZMmTIT8kAFYYMGTJkyJAhQ4YMGTJkyJAhPyUDVBgyZMiQIUOGDBkyZMiQIUOG/JQMUGHIkCFDhgwZMmTIkCFDhgwZ8lMyQIUhQ4YMGTJkyJAhQ4YMGTJkyE/JABWGDBkyZMiQIUOGDBkyZMiQIT8l/x/vYD1MYn7CCwAAAABJRU5ErkJggg==",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "scores, labels, boxes = [], [], []\n",
+ "for result in results:\n",
+ " scores.append(result[\"score\"])\n",
+ " labels.append(result[\"label\"])\n",
+ " boxes.append(tuple(result[\"box\"].values()))\n",
+ "\n",
+ "plot_results(image, scores, labels, boxes, text)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 28,
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "# postprocess model outputs\n",
+ "width, height = image.size\n",
+ "postprocessed_outputs = processor.post_process_grounded_object_detection(outputs,\n",
+ " input_ids=inputs.input_ids,\n",
+ " target_sizes=[(height, width)],\n",
+ " box_threshold=0.3,\n",
+ " text_threshold=0.1)\n",
+ "results = postprocessed_outputs[0]\n",
+ " \n",
+ "\n",
+ "plot_results(image, results['scores'], results['labels'], results['boxes'], text)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "metadata": {},
+ "outputs": [],
+ "source": []
+ }
+ ],
+ "metadata": {
+ "kernelspec": {
+ "display_name": "base",
+ "language": "python",
+ "name": "python3"
+ },
+ "language_info": {
+ "codemirror_mode": {
+ "name": "ipython",
+ "version": 3
+ },
+ "file_extension": ".py",
+ "mimetype": "text/x-python",
+ "name": "python",
+ "nbconvert_exporter": "python",
+ "pygments_lexer": "ipython3",
+ "version": "3.11.5"
+ },
+ "orig_nbformat": 4
+ },
+ "nbformat": 4,
+ "nbformat_minor": 2
+}
diff --git a/GroundingDINO/weights/groundingdino_swint_ogc.pth b/GroundingDINO/weights/groundingdino_swint_ogc.pth
new file mode 100644
index 0000000000000000000000000000000000000000..5cdf6bcd10d491abf170a78eca4fcebf76aa791a
--- /dev/null
+++ b/GroundingDINO/weights/groundingdino_swint_ogc.pth
@@ -0,0 +1,3 @@
+version https://git-lfs.github.com/spec/v1
+oid sha256:3b3ca2563c77c69f651d7bd133e97139c186df06231157a64c507099c52bc799
+size 693997677
diff --git a/ProposalNetwork/playground.py b/ProposalNetwork/playground.py
new file mode 100644
index 0000000000000000000000000000000000000000..c271d5bf1ebfb786fe826150bfc9a616cf7f4097
--- /dev/null
+++ b/ProposalNetwork/playground.py
@@ -0,0 +1,387 @@
+from detectron2.structures.boxes import Boxes
+from ProposalNetwork.proposals.proposals import propose
+
+from ProposalNetwork.utils.spaces import Cubes
+from ProposalNetwork.utils.conversions import cube_to_box, cubes_to_box, normalised_space_to_pixel
+from ProposalNetwork.utils.utils import iou_3d
+
+from ProposalNetwork.scoring.scorefunction import score_segmentation, score_dimensions, score_iou, score_angles
+
+from ProposalNetwork.utils.utils import show_mask
+
+import matplotlib.pyplot as plt
+import torch
+import os
+import pickle
+import numpy as np
+
+from cubercnn import util, vis
+from detectron2.data.detection_utils import convert_image_to_rgb
+from detectron2.utils.visualizer import Visualizer
+
+
+from math import atan2, cos, sin, sqrt, pi
+from skimage.transform import resize
+import cv2
+from sklearn.decomposition import PCA
+
+from cubercnn.data.generate_ground_segmentations import init_segmentation
+
+
+def drawAxis(img, p_, q_, color, scale):
+ p = list(p_)
+ q = list(q_)
+
+ ## [visualization1]
+ angle = atan2(p[1] - q[1], p[0] - q[0]) # angle in radians
+ hypotenuse = sqrt((p[1] - q[1]) * (p[1] - q[1]) + (p[0] - q[0]) * (p[0] - q[0]))
+
+ # Here we lengthen the arrow by a factor of scale
+ q[0] = p[0] - scale * hypotenuse * cos(angle)
+ q[1] = p[1] - scale * hypotenuse * sin(angle)
+ cv2.line(img, (int(p[0]), int(p[1])), (int(q[0]), int(q[1])), color, 3, cv2.LINE_AA)
+
+ # create the arrow hooks
+ p[0] = q[0] + 9 * cos(angle + pi / 4)
+ p[1] = q[1] + 9 * sin(angle + pi / 4)
+ cv2.line(img, (int(p[0]), int(p[1])), (int(q[0]), int(q[1])), color, 3, cv2.LINE_AA)
+
+ p[0] = q[0] + 9 * cos(angle - pi / 4)
+ p[1] = q[1] + 9 * sin(angle - pi / 4)
+ cv2.line(img, (int(p[0]), int(p[1])), (int(q[0]), int(q[1])), color, 3, cv2.LINE_AA)
+ ## [visualization1]
+
+#torch.manual_seed(1)
+
+# Get image and scale intrinsics
+with open('ProposalNetwork/proposals/network_out2.pkl', 'rb') as f:
+ batched_inputs, images, proposals, Ks, gt_instances, im_scales_ratio, instances = pickle.load(f)
+
+image = 1
+gt_obj = 1
+
+# Necessary Ground Truths
+# 2D
+gt_box = gt_instances[image].gt_boxes[gt_obj]
+# 3D
+gt____whlxyz = gt_instances[image].gt_boxes3D[gt_obj]
+gt_R = gt_instances[image].gt_poses[gt_obj]
+gt_cube_ = Cubes(torch.cat([gt____whlxyz[6:],gt____whlxyz[3:6],gt_R.flatten()]))
+gt_cube = gt_cube_.get_cubes()
+gt_z = gt_cube_.centers.squeeze()[2]
+#print('GT',gt____whlxyz,util.mat2euler(gt_R))
+#print(gt_R - util.euler2mat(util.mat2euler(gt_R)))
+
+# image
+input_format = 'BGR'
+img = batched_inputs[image]['image']
+
+img = convert_image_to_rgb(img.permute(1, 2, 0), input_format)
+input = batched_inputs[image]
+
+K = torch.tensor(input['K'])
+scale = input['height']/img.shape[0]
+K_scaled = torch.tensor(
+ [[1/scale, 0 , 0], [0, 1/scale, 0], [0, 0, 1.0]],
+ dtype=torch.float32) @ K
+reference_box = proposals[image].proposal_boxes[0]
+
+# Get depth info
+depth_image = np.load(f"datasets/depth_maps/{batched_inputs[image]['image_id']}.npz")['depth']
+depth_image = torch.as_tensor(resize(depth_image,(img.shape[0],img.shape[1])))
+# depth_patch = depth_image[int(reference_box.tensor[0,0]):int(reference_box.tensor[0,2]),int(reference_box.tensor[0,1]):int(reference_box.tensor[0,3])]
+
+####################################################################################################################################################################################################################################################################################
+
+# Get Proposals
+x_points = [1]#, 10, 100]#, 1000, 10000]#, 100000]
+number_of_proposals = 1000
+
+with open('tools/priors.pkl', 'rb') as f:
+ priors, Metadatacatalog = pickle.load(f)
+category = gt_instances[image].gt_classes[gt_obj]
+priors_propose = torch.as_tensor(priors['priors_dims_per_cat'][category]).split(1, dim=0)
+pred_cubes, _, _ = propose(reference_box, depth_image, priors_propose, img.shape[:2][::-1], K, number_of_proposals=number_of_proposals, gt_cube=gt_cube_)
+proposed_box = cubes_to_box(pred_cubes,K_scaled)
+
+# OB IoU3D
+IoU3D = np.array(iou_3d(gt_cube_,pred_cubes))
+print('Percentage of cubes with no intersection:',int(np.count_nonzero(IoU3D == 0.0)/IoU3D.size*100))
+idx_scores_iou3d = np.argsort(IoU3D)[::-1]
+sorted_iou3d_IoU = [IoU3D[i] for i in idx_scores_iou3d]
+print('Highest possible IoU3D score',sorted_iou3d_IoU[0])
+
+# OB IoU2D
+IoU2D = score_iou(gt_box, proposed_box[0]).numpy()
+idx_scores_iou2d = np.argsort(IoU2D)[::-1]
+sorted_iou2d_IoU = [IoU3D[i] for i in idx_scores_iou2d]
+iou2d_ious = [np.max(sorted_iou2d_IoU[:n]) for n in x_points]
+print('IoU3D of best IoU2D score',sorted_iou2d_IoU[0])
+
+
+# Segment Score
+if os.path.exists('ProposalNetwork/mask'+str(image)+'.pkl'):
+ # load
+ with open('ProposalNetwork/mask'+str(image)+'.pkl', 'rb') as f:
+ masks = pickle.load(f)
+else:
+ predictor = init_segmentation()
+ predictor.set_image(img)
+
+ input_box = np.array([reference_box.tensor[0,0],reference_box.tensor[0,2],reference_box.tensor[0,1],reference_box.tensor[0,3]])
+
+ masks, _, _ = predictor.predict(
+ point_coords=None,
+ point_labels=None,
+ box=input_box[None, :],
+ multimask_output=False,
+ )
+ # dump
+ with open('ProposalNetwork/mask'+str(image)+'.pkl', 'wb') as f:
+ pickle.dump(masks, f)
+
+seg_mask = torch.as_tensor(masks[0])
+bube_corners = pred_cubes.get_bube_corners(K_scaled)
+segment_scores = score_segmentation(seg_mask, bube_corners).numpy()
+idx_scores_segment = np.argsort(segment_scores)[::-1]
+sorted_segment_IoU = [IoU3D[i] for i in idx_scores_segment]
+segment_ious = [np.max(sorted_segment_IoU[:n]) for n in x_points]
+print('IoU3D of best segment score',sorted_segment_IoU[0])
+
+# # OB Dimensions
+# dimensions = [np.array(pred_cubes[i].dimensions) for i in range(len(pred_cubes))]
+# dim_scores = score_dimensions(priors_propose, dimensions)
+# idx_scores_dim = np.argsort(dim_scores)[::-1]
+# sorted_dim_IoU = [IoU3D[i] for i in idx_scores_dim]
+# dim_ious = [np.max(sorted_dim_IoU[:n]) for n in x_points]
+# print('IoU3D of best dim score',sorted_dim_IoU[0])
+
+# # Angles
+# angles = [np.array(util.mat2euler(pred_cubes[i].rotation)) for i in range(len(pred_cubes))]
+# angle_scores = score_angles(util.mat2euler(gt_R),angles)
+# idx_scores_angles = np.argsort(angle_scores)[::-1]
+# sorted_angles_IoU = [IoU3D[i] for i in idx_scores_angles]
+# angle_ious = [np.max(sorted_angles_IoU[:n]) for n in x_points]
+# print('IoU3D of best angle score',sorted_angles_IoU[0])
+
+# 2D Contour
+seg_mask_uint8 = np.array(seg_mask).astype(np.uint8) * 255
+ret, thresh = cv2.threshold(seg_mask_uint8, 0.5, 1, 0)
+contours, _ = cv2.findContours(thresh, cv2.RETR_TREE, cv2.CHAIN_APPROX_SIMPLE)
+
+contour_x = []
+contour_y = []
+for i in range(len(contours)):
+ for j in range(len(contours[i])):
+ contour_x.append(contours[i][j][0][0])
+ contour_y.append(contours[i][j][0][1])
+
+# 3rd dimension
+contour_z = np.zeros(len(contour_x))
+for i in range(len(contour_x)):
+ contour_z[i] = depth_image[contour_x[i],contour_y[i]]
+
+min_val = np.min(contour_x)
+max_val = np.max(contour_x)
+scaled_contour_x = (contour_x - min_val) / (max_val - min_val)
+
+min_val = np.min(contour_y)
+max_val = np.max(contour_y)
+scaled_contour_y = (contour_y - min_val) / (max_val - min_val)
+
+min_val = np.min(contour_z)
+max_val = np.max(contour_z)
+scaled_contour_z = (contour_z - min_val) / (max_val - min_val)
+
+contours3D = np.array([scaled_contour_x, scaled_contour_y, scaled_contour_z]).T
+
+# PCA
+pca = PCA(n_components=3)
+pca.fit(contours3D)
+orientations = pca.components_
+
+def gram_schmidt(n):
+ # Choose an arbitrary vector
+ v1 = np.array([1.0, 0.0, 0.0]) # Choose a simple starting vector
+
+ # Normalize the first vector
+ v1 /= np.linalg.norm(v1)
+
+ # Calculate the second vector using Gram-Schmidt process
+ v2 = n - np.dot(n, v1) * v1
+ v2 /= np.linalg.norm(v2)
+
+ # Calculate the third vector as the cross product of v1 and v2
+ v3 = np.cross(v1, v2)
+
+ return np.array([v1, v2, v3])
+
+basis = orientations
+euler_angles = np.arctan2(basis[2, 1], basis[2, 2]), np.arcsin(-basis[2, 0]), np.arctan2(basis[1, 0], basis[0, 0])
+print(basis.T)
+print('found angles',np.array(euler_angles) % (pi / 2))
+print('gt angles',util.mat2euler(gt_R) % (pi / 2))
+
+def vectors_from_rotation_matrix(rotation_matrix):
+ # Extract vectors from rotation matrix
+ v1 = rotation_matrix[:, 0]
+ v2 = rotation_matrix[:, 1]
+ v3 = rotation_matrix[:, 2]
+
+ return np.array([v1, v2, v3])
+
+#orientations = vectors_from_rotation_matrix(np.array(gt_R)) #gt rotation
+
+points_2d_homogeneous = np.dot(K_scaled, orientations.T).T
+
+# Convert homogeneous coordinates to Cartesian coordinates
+points_2d = points_2d_homogeneous[:, :2] / points_2d_homogeneous[:, 2:]
+
+
+# Plotting
+# plt.figure()
+# plt.plot(x_points, dim_ious, marker='o', linestyle='-',c='green',label='dim')
+# plt.plot(x_points, segment_ious, marker='o', linestyle='-',c='purple',label='segment')
+# plt.plot(x_points, iou2d_ious, marker='o', linestyle='-',c='orange',label='2d IoU')
+# plt.plot(x_points, angle_ious, marker='o', linestyle='-',c='darkslategrey',label='angles')
+# plt.grid(True)
+# plt.xscale('log')
+# plt.xlabel('Number of Proposals')
+# plt.ylabel('3D IoU')
+# plt.title('IoU vs Number of Proposals')
+# plt.legend()
+# plt.savefig(os.path.join('ProposalNetwork/output/AMOB', 'BO.png'),dpi=300, bbox_inches='tight')
+
+# combined_score = np.array(segment_scores)*np.array(IoU2D)*np.array(dim_scores)*np.array(angle_scores)
+# plt.figure()
+# plt.hexbin(combined_score, IoU3D, gridsize=10)
+# plt.axis([combined_score.min(), combined_score.max(), IoU3D.min(), IoU3D.max()])
+# plt.xlabel('score')
+# plt.ylabel('3DIoU')
+# plt.savefig(os.path.join('ProposalNetwork/output/AMOB', 'combined_scores.png'),dpi=300, bbox_inches='tight')
+
+""" Makes only sense when better results
+fig, ax = plt.subplots()
+ax.scatter(combined_score,IoU3D, alpha=0.3)
+heatmap, xedges, yedges = np.histogram2d(combined_score,IoU3D, bins=10)
+extent = [xedges[0], xedges[-1]+0.05, yedges[0], yedges[-1]+0.05]
+cax = ax.imshow(heatmap.T, extent=extent, origin='lower')
+cbar = fig.colorbar(cax)
+fig.savefig(os.path.join('ProposalNetwork/output/AMOB', 'combined_scores.png'),dpi=300, bbox_inches='tight')
+"""
+####################################################################################################################################################################################################################################################################################
+
+
+# Plot
+# Get 2 proposal boxes
+box_size = min(len(proposals[image].proposal_boxes), 1)
+v_pred = Visualizer(img, None)
+v_pred = v_pred.overlay_instances(
+ boxes=proposals[image].proposal_boxes[0:box_size].tensor.cpu().numpy()
+)
+
+# Take box with highest iou
+# pred_meshes = [pred_cubes[idx_scores_iou3d[0]].get_cube().__getitem__(0).detach()]
+#print(pred_cubes[idx_scores_iou3d[0]].__repr__)
+# Add 3D GT
+# meshes_text = ['proposal cube' for _ in range(len(pred_meshes))]
+# meshes_text.append('gt cube')
+# pred_meshes.append(gt_cube.__getitem__(0).detach())
+
+# fig = plt.figure()
+# prop_img = v_pred.get_image()
+# ax = fig.add_subplot(111)
+# img_3DPR, img_novel, _ = vis.draw_scene_view(prop_img, K_scaled.cpu().numpy(), pred_meshes,text=meshes_text, blend_weight=0.5, blend_weight_overlay=0.85,scale = img.shape[0])
+# im_concat = np.concatenate((img_3DPR, img_novel), axis=1)
+# vis_img_3d = img_3DPR.astype(np.uint8)
+# ax.imshow(vis_img_3d)
+# ax.plot(torch.cat((gt_box.get_all_corners()[:,0],gt_box.get_all_corners()[0,0].reshape(1))),torch.cat((gt_box.get_all_corners()[:,1],gt_box.get_all_corners()[0,1].reshape(1))),color='purple')
+# ax.scatter(gt____whlxyz[0],gt____whlxyz[1],color='r')
+# plt.savefig(os.path.join('ProposalNetwork/output/AMOB', 'box_with_highest_iou.png'),dpi=300, bbox_inches='tight')
+
+distances = np.linalg.norm(points_2d, axis=1)
+
+# Normalize points by dividing each coordinate by its distance from the origin
+points_2d = points_2d / np.max(distances)
+#points_2d = points_2d / distances[:, np.newaxis]
+
+prop_img = v_pred.get_image()
+# Contour Plot
+cntr = np.array(gt____whlxyz[:2])
+p1 = (cntr[0] + points_2d[0][0], cntr[1] + points_2d[0][1])
+p2 = (cntr[0] + points_2d[1][0], cntr[1] + points_2d[1][1])
+p3 = (cntr[0] + points_2d[2][0], cntr[1] + points_2d[2][1])
+
+fig = plt.figure(figsize=(15,5))
+ax = fig.add_subplot(121)
+drawAxis(prop_img, cntr, p1, (255, 255, 0), 150)
+drawAxis(prop_img, cntr, p2, (0, 0, 255), 150)
+drawAxis(prop_img, cntr, p3, (0, 255, 255), 150)
+ax.imshow(prop_img)
+ax.axis('off')
+ax.set_title('Estimated axes')
+# show_mask(seg_mask,ax)
+#ax.scatter(contour_x, contour_y, c='r', s=1)
+ax2 = fig.add_subplot(122, projection='3d')
+ax2.view_init(elev=-89, azim=-92, roll=0)
+ax2.scatter(contours3D[:, 0], contours3D[:, 1], contours3D[:, 2], c='r', s=1)
+ax2.set_xlabel('x'); ax2.set_ylabel('y'); ax2.set_zlabel('z')
+ax2.set_title('3D contour')
+plt.savefig(os.path.join('ProposalNetwork/output/AMOB', 'contour.png'),dpi=300, bbox_inches='tight')
+####################################################################################################################################################################################################################################################################################
+exit()
+
+# convert from BGR to RGB
+im_concat = im_concat[..., ::-1]
+util.imwrite(im_concat, os.path.join('ProposalNetwork/output/AMOB', 'vis_result.jpg'))
+
+
+# Take box with highest segment
+pred_meshes = [pred_cubes[idx_scores_segment[0]].get_cube().__getitem__(0).detach()]
+
+# Add 3D GT
+meshes_text = ['highest segment']
+meshes_text.append('gt cube')
+pred_meshes.append(gt_cube.__getitem__(0).detach())
+
+img_3DPR, _, _ = vis.draw_scene_view(prop_img, K_scaled.cpu().numpy(), pred_meshes,text=meshes_text, blend_weight=0.5, blend_weight_overlay=0.85,scale = img.shape[0])
+vis_img_3d = img_3DPR.astype(np.uint8)
+
+fig = plt.figure()
+ax = fig.add_subplot(111)
+ax.imshow(vis_img_3d)
+ax.plot(torch.cat((gt_box.get_all_corners()[:,0],gt_box.get_all_corners()[0,0].reshape(1))),torch.cat((gt_box.get_all_corners()[:,1],gt_box.get_all_corners()[0,1].reshape(1))),color='purple')
+show_mask(masks,ax)
+plt.savefig(os.path.join('ProposalNetwork/output/AMOB', 'box_with_highest_segment.png'),dpi=300, bbox_inches='tight')
+
+
+
+# tmp
+for i in range(len(IoU3D)):
+ if IoU3D[i] == 0.0:
+ idx = i
+ break
+ else:
+ idx = -1
+
+pred_meshes = [pred_cubes[idx].get_cube().__getitem__(0).detach()]
+meshes_text = ['box with 0 3diou']
+meshes_text.append('gt cube')
+pred_meshes.append(gt_cube.__getitem__(0).detach())
+
+fig = plt.figure()
+ax = fig.add_subplot(111)
+prop_img = v_pred.get_image()
+img_3DPR, img_novel, _ = vis.draw_scene_view(prop_img, K_scaled.cpu().numpy(), pred_meshes,text=meshes_text, blend_weight=0.5, blend_weight_overlay=0.85,scale = img.shape[0])
+im_concat = np.concatenate((img_3DPR, img_novel), axis=1)
+im_concat = im_concat[..., ::-1]
+util.imwrite(im_concat, os.path.join('ProposalNetwork/output/AMOB', 'tmp.jpg'))
+
+center = normalised_space_to_pixel(np.array(pred_cubes[idx].center)[:2],img.shape[:2][::-1])
+fig = plt.figure()
+ax = fig.add_subplot(111)
+vis_img_3d = img_3DPR.astype(np.uint8)
+ax.imshow(vis_img_3d)
+ax.scatter([135.45,135.45,259.76,259.76],[121.6,236.29,121.6,236.29],color='b')
+ax.scatter(center[0],center[1],color='r')
+plt.savefig(os.path.join('ProposalNetwork/output/AMOB', 'tmp2.png'),dpi=300, bbox_inches='tight')
\ No newline at end of file
diff --git a/ProposalNetwork/proposals/find_conditions.py b/ProposalNetwork/proposals/find_conditions.py
new file mode 100644
index 0000000000000000000000000000000000000000..0b1e249b7fdccd62fc02a707bc4690a10671eb0c
--- /dev/null
+++ b/ProposalNetwork/proposals/find_conditions.py
@@ -0,0 +1,49 @@
+import sys
+import numpy as np
+import matplotlib.pyplot as plt
+
+# To find txt files , needs to be run in proposal before final center point is found
+"""
+with open("ProposalNetwork/proposals/conditions.txt", "a") as f:
+ # Redirect the standard output to the file
+ sys.stdout = f
+ # Your print statements here
+ print(f"{torch.median(z)},{gt_cube.center[2].item()}")
+# Reset the standard output
+sys.stdout = sys.__stdout__
+"""
+
+# Conditions
+x_cond = []
+y_cond = []
+
+# Read data from the file
+with open("ProposalNetwork/proposals/conditions_x.txt", "r") as file:
+ for line in file:
+ # Split each line by comma
+ parts = line.strip().split(",")
+ # Extract x and y values
+ x_val = float(parts[0].strip())
+ y_val = float(parts[1].strip())
+ # Append x and y values to the arrays
+ x_cond.append(x_val)
+ y_cond.append(y_val)
+
+
+# System of equations in matrix form
+A = np.array([[x, 1] for x in x_cond])
+
+
+# Solve for coefficients
+coefficients, _, _, _ = np.linalg.lstsq(A, y_cond, rcond=None)
+print(coefficients)
+
+# Reset the standard output
+sys.stdout = sys.__stdout__
+
+plt.figure()
+plt.scatter(x_cond,y_cond)
+plt.savefig("ProposalNetwork/proposals/x_values_to_find.png", dpi=300, bbox_inches='tight')
+plt.close()
+
+
diff --git a/ProposalNetwork/proposals/grid_effect.py b/ProposalNetwork/proposals/grid_effect.py
new file mode 100644
index 0000000000000000000000000000000000000000..79a7a21c5f5509b8a3686c8dc1aa434e15387812
--- /dev/null
+++ b/ProposalNetwork/proposals/grid_effect.py
@@ -0,0 +1,15 @@
+from cubercnn import util
+from ProposalNetwork.utils.spaces import Cubes
+import torch
+from ProposalNetwork.utils.utils import iou_3d
+
+center = torch.tensor([0,0,0])
+dim = torch.tensor([1,1,1])
+unit_rotation = util.euler2mat([0,0,0]).flatten()
+grid_rotation = util.euler2mat([0,2.5 *0.0174533,0]).flatten()
+
+unit_cube = torch.cat([center,dim,torch.tensor(unit_rotation)])
+grid_cube = torch.cat([center,dim,torch.tensor(grid_rotation)])
+cubes = Cubes(torch.stack((unit_cube,grid_cube)).unsqueeze(1))
+
+print('Difference in IoU due to rotation grid:',1-iou_3d(cubes[0],cubes[1]).item())
\ No newline at end of file
diff --git a/ProposalNetwork/proposals/playground.py b/ProposalNetwork/proposals/playground.py
new file mode 100644
index 0000000000000000000000000000000000000000..171c20b9665283fdac961b2e5aae6b3c97e3da26
--- /dev/null
+++ b/ProposalNetwork/proposals/playground.py
@@ -0,0 +1,238 @@
+import pickle
+
+import matplotlib.pyplot as plt
+import numpy as np
+import torch
+from matplotlib import pyplot as plt
+from PIL import Image
+import os
+
+from cubercnn import util, vis
+from detectron2.data.catalog import MetadataCatalog
+from detectron2.data.detection_utils import convert_image_to_rgb
+from detectron2.layers.nms import batched_nms
+from detectron2.utils.visualizer import Visualizer
+from cubercnn.data.generate_depth_maps import setup_depth_model, depth_of_images
+
+def make_random_boxes(n_boxes=10):
+ # rotation_matrix = torch.rand(3,3)*2*torch.pi
+
+ rotation_matrix = torch.eye(3) # no rotation
+
+ # need xyz, whl, and pose (R)
+ # whl = torch.rand(3)*0.5
+ whl = torch.tensor([0.3, 0.3, 0.3])
+ xyz = torch.tensor([-0.1, 0, 1.7])
+ # xyz = torch.rand(3)*1
+ return xyz, whl, rotation_matrix
+
+
+def proposals_3d_from_2d(image, pred2d):
+
+ with open('3dboxes/proposals/network_out.pkl', 'rb') as f:
+ batched_inputs, images, features, proposals, Ks, gt_instances, im_scales_ratio, instances = pickle.load(f)
+
+ n_boxes = 1
+ pred_xyz, pred_whl, pred_pose = make_random_boxes(n_boxes=n_boxes)
+ pred_xyzwhl = torch.cat((pred_xyz, pred_whl), dim=0)
+
+ pred_colors = torch.tensor([util.get_color(i) for i in range(n_boxes)])/255.0
+
+ pred_meshes = util.mesh_cuboid(pred_xyzwhl, pred_pose, pred_colors)
+
+ input_format = 'BGR'
+ img = batched_inputs[0]['image']
+ img = convert_image_to_rgb(img.permute(1, 2, 0), input_format)
+ img_3DPR = np.ascontiguousarray(img.copy()[:, :, [2, 1, 1]]) # BGR
+ input = batched_inputs[0]
+ K = torch.tensor(input['K'])
+ scale = input['height']/img.shape[0]
+
+ K_scaled = torch.tensor(
+ [[1/scale, 0 , 0], [0, 1/scale, 0], [0, 0, 1.0]],
+ dtype=torch.float32) @ K
+ # convert to lists
+ pred_meshes = [pred_meshes.__getitem__(i).detach() for i in range(len(pred_meshes))]
+
+ # horizontal stack 3D GT and pred left/right
+
+
+ # 2 box
+ box_size = min(len(proposals[0].proposal_boxes), 2)
+ v_pred = Visualizer(img, None)
+ v_pred = v_pred.overlay_instances(
+ boxes=proposals[0].proposal_boxes[0:box_size].tensor.cpu().numpy()
+ )
+ prop_img = v_pred.get_image()
+ img_3DPR = vis.draw_scene_view(prop_img, K_scaled.cpu().numpy(), pred_meshes, text=['3d box'], mode='front', blend_weight=0.0, blend_weight_overlay=0.85)
+ # vis_img_3d = img_3DPR[:, :, [2, 1, 0]] # RGB
+ vis_img_3d = img_3DPR.astype(np.uint8)
+ fig, ax = plt.subplots(); ax.imshow(vis_img_3d); ax.axis('off')
+
+ plt.savefig(f'3dboxes/proposals/figs/pred.png', bbox_inches='tight', dpi=300)
+
+ # visualize(batched_inputs, proposals, instances)
+
+
+ return
+
+def visualize(batched_inputs, proposals, instances):
+ # taken from the class ROIHeads3D
+ """
+ A function used to visualize images and proposals. It shows ground truth
+ bounding boxes on the original image and up to 20 top-scoring predicted
+ object proposals on the original image. Users can implement different
+ visualization functions for different models.
+ Args:
+ batched_inputs (list): a list that contains input to the model.
+ proposals (list): a list that contains predicted proposals. Both
+ batched_inputs and proposals should have the same length.
+ instances (list): a list that contains predicted RoIhead instances. Both
+ batched_inputs and proposals should have the same length.
+ """
+ max_vis_prop = 2
+
+ device = 'cpu'
+ input_format = 'BGR'
+
+ # thing_classes = MetadataCatalog.get('omni3d_model').thing_classes
+ thing_classes = ['pedestrian', 'car', 'cyclist', 'van', 'truck', 'traffic cone', 'barrier', 'motorcycle', 'bicycle', 'bus', 'trailer', 'books', 'bottle', 'camera', 'cereal box', 'chair', 'cup', 'laptop', 'shoes', 'towel', 'blinds', 'window', 'lamp', 'shelves', 'mirror', 'sink', 'cabinet', 'bathtub', 'door', 'toilet', 'desk', 'box', 'bookcase', 'picture', 'table', 'counter', 'bed', 'night stand', 'pillow', 'sofa', 'television', 'floor mat', 'curtain', 'clothes', 'stationery', 'refrigerator', 'bin', 'stove', 'oven', 'machine']
+ num_classes = len(thing_classes)
+
+ for i, (input, prop, instances_i) in enumerate(zip(batched_inputs, proposals, instances)):
+
+ img = input["image"]
+ img = convert_image_to_rgb(img.permute(1, 2, 0), input_format)
+ img_3DGT = np.ascontiguousarray(img.copy()[:, :, [2, 1, 1]]) # BGR
+ img_3DPR = np.ascontiguousarray(img.copy()[:, :, [2, 1, 1]]) # BGR
+
+ '''
+ Visualize the 2D GT and proposal predictions
+ '''
+ v_gt = Visualizer(img, None)
+ v_gt = v_gt.overlay_instances(boxes=input["instances"].gt_boxes)
+ anno_img = v_gt.get_image()
+ box_size = min(len(prop.proposal_boxes), max_vis_prop)
+ v_pred = Visualizer(img, None)
+ v_pred = v_pred.overlay_instances(
+ boxes=prop.proposal_boxes[0:box_size].tensor.cpu().numpy()
+ )
+ prop_img = v_pred.get_image()
+ vis_img_rpn = np.concatenate((anno_img, prop_img), axis=1)
+ # fig, ax = plt.subplots(); ax.imshow(vis_img_rpn); ax.axis('off')
+ # plt.savefig(f'3dboxes/proposals/figs/vis_img_rpn_{i}.png', bbox_inches='tight', dpi=300)
+
+ '''
+ Visualize the 3D GT and predictions
+ '''
+ K = torch.tensor(input['K'], device=device)
+ scale = input['height']/img.shape[0]
+ fx, sx = (val.item()/scale for val in K[0, [0, 2]])
+ fy, sy = (val.item()/scale for val in K[1, [1, 2]])
+
+ K_scaled = torch.tensor(
+ [[1/scale, 0 , 0], [0, 1/scale, 0], [0, 0, 1.0]],
+ dtype=torch.float32, device=device
+ ) @ K
+
+ gts_per_image = input["instances"]
+
+ gt_classes = gts_per_image.gt_classes
+
+ # Filter out irrelevant groundtruth
+ fg_selection_mask = (gt_classes != -1) & (gt_classes < num_classes)
+
+ gt_classes = gt_classes[fg_selection_mask]
+ gt_class_names = [thing_classes[cls_idx] for cls_idx in gt_classes]
+ gt_boxes = gts_per_image.gt_boxes.tensor[fg_selection_mask] # 2D boxes
+ gt_poses = gts_per_image.gt_poses[fg_selection_mask] # GT poses
+
+ # projected 2D center, depth, w, h, l, 3D center
+ gt_boxes3D = gts_per_image.gt_boxes3D[fg_selection_mask]
+
+ # this box may have been mirrored and scaled so
+ # we need to recompute XYZ in 3D by backprojecting.
+ gt_z = gt_boxes3D[:, 2]
+
+ gt_x3D = gt_z * (gt_boxes3D[:, 0] - sx)/fx
+ gt_y3D = gt_z * (gt_boxes3D[:, 1] - sy)/fy
+
+ # put together the GT boxes
+ gt_center_3D = torch.stack((gt_x3D, gt_y3D, gt_z)).T
+ gt_boxes3D_XYZ_WHL = torch.cat((gt_center_3D, gt_boxes3D[:, 3:6]), dim=1)
+
+ gt_colors = torch.tensor(
+ [util.get_color(i) for i in range(len(gt_boxes3D_XYZ_WHL))],
+ device=device
+ )/255.0
+
+ gt_meshes = util.mesh_cuboid(gt_boxes3D_XYZ_WHL, gt_poses, gt_colors)
+
+ # perform a simple NMS, which is not cls dependent.
+ keep = batched_nms(
+ instances_i.pred_boxes.tensor,
+ instances_i.scores,
+ torch.zeros(len(instances_i.scores), dtype=torch.long, device=instances_i.scores.device),
+ 0.5 # this should come from roi_heads.nms_thresh
+ )
+
+ keep = keep[:max_vis_prop]
+ num_to_visualize = len(keep)
+
+ pred_xyzwhl = torch.cat((instances_i.pred_center_cam[keep], instances_i.pred_dimensions[keep]), dim=1)
+ pred_pose = instances_i.pred_pose[keep]
+
+ pred_colors = torch.tensor(
+ [util.get_color(i) for i in range(num_to_visualize)],
+ device=device
+ )/255.0
+
+ pred_boxes = instances_i.pred_boxes[keep]
+ pred_scores = instances_i.scores[keep]
+ pred_classes = instances_i.pred_classes[keep]
+ pred_class_names = ['{} {:.2f}'.format(thing_classes[cls_idx], score) for cls_idx, score in zip(pred_classes, pred_scores)]
+ pred_meshes = util.mesh_cuboid(pred_xyzwhl, pred_pose, pred_colors)
+ # print(pred_xyzwhl)
+ # convert to lists
+ pred_meshes = [pred_meshes.__getitem__(i).detach() for i in range(len(pred_meshes))]
+ gt_meshes = [gt_meshes.__getitem__(i) for i in range(len(gt_meshes))]
+
+ img_3DPR = vis.draw_scene_view(anno_img, K_scaled.cpu().numpy(), pred_meshes, text=pred_class_names, mode='front', blend_weight=0.0, blend_weight_overlay=0.85)
+ img_3DGT = vis.draw_scene_view(img_3DGT, K_scaled.cpu().numpy(), gt_meshes, text=gt_class_names, mode='front', blend_weight=0.0, blend_weight_overlay=0.85)
+
+ # horizontal stack 3D GT and pred left/right
+ img_3DGT = img_3DGT[:, :, [2, 1, 0]] # RGB
+ vis_img_3d = np.concatenate((img_3DGT, img_3DPR), axis=1)
+ vis_img_3d = vis_img_3d.astype(np.uint8)
+ fig, ax = plt.subplots(); ax.imshow(vis_img_3d); ax.axis('off')
+ plt.savefig(f'3dboxes/proposals/figs/vis_img_3d_{i}.png', bbox_inches='tight', dpi=300)
+
+
+if __name__ == "__main__":
+ # proposals_3d_from_2d(None, None)
+
+ with open('ProposalNetwork/proposals/network_out.pkl', 'rb') as f:
+ batched_inputs, images, features, proposals, Ks, gt_instances, im_scales_ratio, instances = pickle.load(f)
+
+ n_boxes = 1
+ pred_xyz, pred_whl, pred_pose = make_random_boxes(n_boxes=n_boxes)
+ pred_xyzwhl = torch.cat((pred_xyz, pred_whl), dim=0)
+
+ pred_colors = torch.tensor([util.get_color(i) for i in range(n_boxes)])/255.0
+
+ pred_meshes = util.mesh_cuboid(pred_xyzwhl, pred_pose, pred_colors)
+
+ input_format = 'BGR'
+ img = batched_inputs[0]['image']
+ img = convert_image_to_rgb(img.permute(1, 2, 0), input_format)
+
+ depth_model = 'zoedepth'
+ # the local:: thing of the model path is just to indicate that the model is loaded local storage
+ pretrained_resource = 'local::depth/checkpoints/depth_anything_metric_depth_indoor.pt'
+ model = setup_depth_model(depth_model, pretrained_resource)
+
+ resized_pred = depth_of_images(img, model)
+
+ plt.matshow(resized_pred)
+ plt.savefig(os.path.join('/work3/s194369/3dod/3dboxes/output/trash', 'depth_img.png'),dpi=300, bbox_inches='tight')
+ plt.show()
\ No newline at end of file
diff --git a/ProposalNetwork/proposals/proposals.py b/ProposalNetwork/proposals/proposals.py
new file mode 100644
index 0000000000000000000000000000000000000000..ea499853e7496ddb3e7e5dc845a43065ee44e437
--- /dev/null
+++ b/ProposalNetwork/proposals/proposals.py
@@ -0,0 +1,445 @@
+from ProposalNetwork.utils import utils
+from ProposalNetwork.utils.spaces import Cubes
+from ProposalNetwork.utils.utils import gt_in_norm_range, sample_normal_in_range, vectorized_linspace
+from ProposalNetwork.utils.conversions import pixel_to_normalised_space
+import torch
+import numpy as np
+from cubercnn import util
+
+# 0.0x meters is the minimum edge length
+MIN_PROP_S = 0.05
+
+def rescale_interval(x, min, max):
+ '''operation (min - max) * x + max'''
+ return (min - max) * x + max
+
+def lin_fun(x,coef):
+ '''used for finishing the center of the cube proposal. The center is calculated as a linear function (typically of the depth image).'''
+ return coef[0] * x + coef[1]
+
+def propose_random(reference_box, depth_image, priors, im_shape, K, number_of_proposals=1, gt_cubes=None, ground_normal:torch.Tensor=None):
+ number_of_instances = len(reference_box)
+ # Center
+ x = torch.rand(number_of_instances,number_of_proposals, device=reference_box.device) * 4 - 2
+ y = torch.rand(number_of_instances,number_of_proposals, device=reference_box.device) * 2 - 1
+ z = torch.rand(number_of_instances,number_of_proposals, device=reference_box.device) * 4 + 1
+
+ # Dimensions
+ w = rescale_interval(torch.rand(number_of_instances,number_of_proposals, device=reference_box.device), MIN_PROP_S, 2)
+ h = rescale_interval(torch.rand(number_of_instances,number_of_proposals, device=reference_box.device), MIN_PROP_S, 2)
+ l = rescale_interval(torch.rand(number_of_instances,number_of_proposals, device=reference_box.device), MIN_PROP_S, 2)
+
+ xyzwhl = torch.stack([x, y, z, w, h, l], 2)
+
+ # Pose
+ rotation_matrices = utils.randn_orthobasis_torch(number_of_proposals, number_of_instances).to(reference_box.device)
+
+ cubes = Cubes(torch.cat((xyzwhl, rotation_matrices.flatten(start_dim=2)), dim=2))
+
+ # Statistics
+ if gt_cubes is None:
+ return cubes, None, None
+
+ stats = statistics(gt_cubes,x,y,z,w,h,l)
+
+ return cubes, stats, torch.ones(cubes.num_instances,9)
+
+def propose_xy_patch(reference_box, depth_image, priors, im_shape, K, number_of_proposals=1, gt_cubes=None, ground_normal:torch.Tensor=None):
+ '''
+ only propose x and y values that are within the reference box'''
+ number_of_instances = len(reference_box)
+ # Center
+ m = 4
+ widths = reference_box.tensor[:,2] - reference_box.tensor[:,0]
+ heights = reference_box.tensor[:,3] - reference_box.tensor[:,1]
+ x_min, x_max = reference_box.tensor[:,0]+widths/m, reference_box.tensor[:,2]-widths/m
+ y_min, y_max = reference_box.tensor[:,1]+heights/m, reference_box.tensor[:,3]-heights/m
+
+ xt = pixel_to_normalised_space([x_min, x_max],[im_shape[0],im_shape[0]],[3,3])
+ yt = pixel_to_normalised_space([y_min, y_max],[im_shape[1],im_shape[1]],[2,2])
+
+ x = vectorized_linspace(xt[:,0],xt[:,1],number_of_proposals)
+ y = vectorized_linspace(yt[:,0],yt[:,1],number_of_proposals)
+
+ z = torch.rand(number_of_instances,number_of_proposals, device=reference_box.device) * 4 + 1
+
+ # NOTE Finding the center like below might be more correct, this isnt though how we did it when we developed this method. Also, this works best when depth correct which it most likely isnt
+ #x_0 = torch.linspace(x_min[0],x_max[0],number_of_proposals).to(K.device)
+ #cube_x3d = z * (x_0 - K.unsqueeze(0).repeat(number_of_proposals,1,1)[:, 0, 2])/K.unsqueeze(0).repeat(number_of_proposals,1,1)[:, 0, 0]
+ #print(cube_x3d)
+ #cube_y3d = cube_z * (cube_y - Ks_scaled_per_box[:, 1, 2])/Ks_scaled_per_box[:, 1, 1]
+
+ # Dimensions
+ # constrain to interval [MIN_PROP_S, 2] meters
+ w = rescale_interval(torch.rand(number_of_instances,number_of_proposals, device=K.device), MIN_PROP_S, 2)
+ h = rescale_interval(torch.rand(number_of_instances,number_of_proposals, device=K.device), MIN_PROP_S, 2)
+ l = rescale_interval(torch.rand(number_of_instances,number_of_proposals, device=K.device), MIN_PROP_S, 2)
+
+ xyzwhl = torch.stack([x, y, z, w, h, l], 2)
+
+ # Pose
+ rotation_matrices = utils.randn_orthobasis_torch(number_of_proposals, number_of_instances).to(device=K.device)
+
+ cubes = Cubes(torch.cat((xyzwhl, rotation_matrices.flatten(start_dim=2)), dim=2))
+
+ # Statistics
+ if gt_cubes is None:
+ return cubes, None, None
+
+ stats = statistics(gt_cubes,x,y,z,w,h,l)
+
+ return cubes, stats, torch.ones(cubes.num_instances,9)
+
+def propose_z(reference_box, depth_image, priors, im_shape, K, number_of_proposals=1, gt_cubes=None, ground_normal:torch.Tensor=None):
+ '''
+ picke a random x and y spot anywhere on the image and grab the z-value from that spot'''
+ number_of_instances = len(reference_box)
+
+ # Center
+ m = 4
+ widths = reference_box.tensor[:,2] - reference_box.tensor[:,0]
+ heights = reference_box.tensor[:,3] - reference_box.tensor[:,1]
+ x_min, x_max = reference_box.tensor[:,0]+widths/m, reference_box.tensor[:,2]-widths/m
+ y_min, y_max = reference_box.tensor[:,1]+heights/m, reference_box.tensor[:,3]-heights/m
+
+ xt = pixel_to_normalised_space([x_min, x_max],[im_shape[0],im_shape[0]],[3,3])
+ yt = pixel_to_normalised_space([y_min, y_max],[im_shape[1],im_shape[1]],[2,2])
+
+ x = vectorized_linspace(xt[:,0],xt[:,1],number_of_proposals)
+ y = vectorized_linspace(yt[:,0],yt[:,1],number_of_proposals)
+
+ z = torch.zeros_like(x)
+ for i in range(number_of_instances):
+ z_depth_patch = depth_image[int(reference_box.tensor[i,1]):int(reference_box.tensor[i,3]), int(reference_box.tensor[i,0]):int(reference_box.tensor[i,2])]
+ quantiles = torch.quantile(z_depth_patch, torch.tensor([0.1, 0.9],device=z_depth_patch.device), dim=None)
+ z[i] = torch.linspace(quantiles[0],quantiles[1],number_of_proposals)
+
+ # Dimensions
+ w = rescale_interval(torch.rand(number_of_instances,number_of_proposals, device=x.device), MIN_PROP_S, 2)
+ h = rescale_interval(torch.rand(number_of_instances,number_of_proposals, device=x.device), MIN_PROP_S, 2)
+ l = rescale_interval(torch.rand(number_of_instances,number_of_proposals, device=x.device), MIN_PROP_S, 2)
+
+ xyzwhl = torch.stack([x, y, z, w, h, l], 2)
+
+ # Pose
+ rotation_matrices = utils.randn_orthobasis_torch(number_of_proposals, number_of_instances).to(device=x.device)
+
+ cubes = Cubes(torch.cat((xyzwhl, rotation_matrices.flatten(start_dim=2)), dim=2))
+
+ # Statistics
+ if gt_cubes is None:
+ return cubes, None, None
+
+ stats = statistics(gt_cubes,x,y,z,w,h,l)
+
+ return cubes, stats, torch.ones(cubes.num_instances,9)
+
+def propose_random_dim(reference_box, depth_image, priors, im_shape, K, number_of_proposals=1, gt_cubes=None, ground_normal:torch.Tensor=None):
+ number_of_instances = len(reference_box)
+
+ ####### Center
+ # Removing the outer % on each side of range for center point
+ m = 4
+ widths = reference_box.tensor[:,2] - reference_box.tensor[:,0]
+ heights = reference_box.tensor[:,3] - reference_box.tensor[:,1]
+ x_range_px = torch.stack((reference_box.tensor[:,0]+widths/m,reference_box.tensor[:,2]-widths/m),dim=1)
+ y_range_px = torch.stack((reference_box.tensor[:,1]+heights/m,reference_box.tensor[:,3]-heights/m),dim=1)
+ # Find depths
+ x_grid_px = vectorized_linspace(x_range_px[:,0],x_range_px[:,1],number_of_proposals).long()
+ y_grid_px = vectorized_linspace(y_range_px[:,0],y_range_px[:,1],number_of_proposals).long()
+ x_indices = x_grid_px.round()
+ y_indices = y_grid_px.round()
+ d = depth_image[y_indices, x_indices]
+ # Calculate x and y and temporary z
+ opposite_side_x = x_grid_px-K[0,2].repeat(number_of_proposals) # x-directional distance in px between image center and object center
+ opposite_side_y = y_grid_px-K[1,2].repeat(number_of_proposals) # y-directional distance in px between image center and object center
+ adjacent_side = K[0,0].repeat(number_of_proposals) # depth in px to image plane
+ angle_x = torch.atan2(opposite_side_x,adjacent_side)
+ dx_inside_camera = torch.sqrt(opposite_side_x**2 + adjacent_side**2)
+ angle_d = torch.atan2(opposite_side_y,dx_inside_camera)
+ y = d * torch.sin(angle_d)
+ dx = torch.sqrt(d**2 - y**2)
+ x = dx * torch.sin(angle_x)
+ z_tmp = torch.sqrt(dx**2 - x**2)
+
+ # Dimensions
+ w = rescale_interval(torch.rand(number_of_instances,number_of_proposals, device=reference_box.device), MIN_PROP_S, 2)
+ h = rescale_interval(torch.rand(number_of_instances,number_of_proposals, device=reference_box.device), MIN_PROP_S, 2)
+ l = rescale_interval(torch.rand(number_of_instances,number_of_proposals, device=reference_box.device), MIN_PROP_S, 2)
+
+ # Finish center
+ # x
+ x_coefficients = torch.tensor([1.15, 0])
+ x = sample_normal_in_range(lin_fun(torch.median(x,dim=1).values,x_coefficients), torch.std(x,dim=1) * 1.2, number_of_proposals)
+
+ # y
+ y_coefficients = torch.tensor([1.1, 0])
+ y = sample_normal_in_range(lin_fun(torch.median(y,dim=1).values,y_coefficients), torch.std(y,dim=1) * 0.8, number_of_proposals)
+
+ # z
+ z = z_tmp+l/2
+ z_coefficients = torch.tensor([0.85, 0.35])
+ z = sample_normal_in_range(lin_fun(torch.median(z,dim=1).values,z_coefficients), torch.std(z,dim=1) * 1.2, number_of_proposals)
+
+ xyzwhl = torch.stack([x, y, z, w, h, l], 2)
+
+ # Pose
+ rotation_matrices = utils.randn_orthobasis_torch(number_of_proposals, number_of_instances).to(device=reference_box.device)
+
+ cubes = Cubes(torch.cat((xyzwhl, rotation_matrices.flatten(start_dim=2)), dim=2))
+
+ # Statistics
+ if gt_cubes is None:
+ return cubes, None, None
+
+ stats = statistics(gt_cubes,x,y,z,w,h,l)
+
+ return cubes, stats, torch.ones(cubes.num_instances,9)
+
+def propose_aspect_ratio(reference_box, depth_image, priors, im_shape, K, number_of_proposals=1, gt_cubes=None, ground_normal:torch.Tensor=None):
+ '''
+ sample width from the prior and then apply a set of ratios on h. Then take a random shuffled version of the set and apply it to L.
+ '''
+ number_of_instances = len(reference_box)
+
+ ####### Center
+ # Removing the outer % on each side of range for center point
+ m = 4
+ widths = reference_box.tensor[:,2] - reference_box.tensor[:,0]
+ heights = reference_box.tensor[:,3] - reference_box.tensor[:,1]
+ x_range_px = torch.stack((reference_box.tensor[:,0]+widths/m,reference_box.tensor[:,2]-widths/m),dim=1)
+ y_range_px = torch.stack((reference_box.tensor[:,1]+heights/m,reference_box.tensor[:,3]-heights/m),dim=1)
+ # Find depths
+ x_grid_px = vectorized_linspace(x_range_px[:,0],x_range_px[:,1],number_of_proposals).long()
+ y_grid_px = vectorized_linspace(y_range_px[:,0],y_range_px[:,1],number_of_proposals).long()
+ x_indices = x_grid_px.round()
+ y_indices = y_grid_px.round()
+ d = depth_image[y_indices, x_indices]
+ # Calculate x and y and temporary z
+ opposite_side_x = x_grid_px-K[0,2].repeat(number_of_proposals) # x-directional distance in px between image center and object center
+ opposite_side_y = y_grid_px-K[1,2].repeat(number_of_proposals) # y-directional distance in px between image center and object center
+ adjacent_side = K[0,0].repeat(number_of_proposals) # depth in px to image plane
+ angle_x = torch.atan2(opposite_side_x,adjacent_side)
+ dx_inside_camera = torch.sqrt(opposite_side_x**2 + adjacent_side**2)
+ angle_d = torch.atan2(opposite_side_y,dx_inside_camera)
+ y = d * torch.sin(angle_d)
+ dx = torch.sqrt(d**2 - y**2)
+ x = dx * torch.sin(angle_x)
+ z_tmp = torch.sqrt(dx**2 - x**2)
+
+ # Dimensions
+ w = rescale_interval(torch.rand(number_of_instances,number_of_proposals, device=reference_box.device), MIN_PROP_S, 2)
+ #
+ ratios = [0.33, 0.66, 1, 1.33, 1.67, 2, 3]
+ h = torch.zeros_like(w)
+ l = torch.zeros_like(w)
+ for i in range(number_of_instances):
+ # must
+ ratio1, ratio2 = torch.randperm(len(ratios))[0], torch.randperm(len(ratios))[0]
+ h[i] = w[i] * ratios[ratio1]
+ l[i] = w[i] * ratios[ratio2]
+
+ # Finish center
+ # x
+ x_coefficients = torch.tensor([1.15, 0])
+ x = sample_normal_in_range(lin_fun(torch.median(x,dim=1).values,x_coefficients), torch.std(x,dim=1) * 1.2, number_of_proposals)
+
+ # y
+ y_coefficients = torch.tensor([1.1, 0])
+ y = sample_normal_in_range(lin_fun(torch.median(y,dim=1).values,y_coefficients), torch.std(y,dim=1) * 0.8, number_of_proposals)
+
+ # z
+ z = z_tmp+l/2
+ z_coefficients = torch.tensor([0.85, 0.35])
+ z = sample_normal_in_range(lin_fun(torch.median(z,dim=1).values,z_coefficients), torch.std(z,dim=1) * 1.2, number_of_proposals)
+
+ xyzwhl = torch.stack([x, y, z, w, h, l], 2)
+
+ # Pose
+ rotation_matrices = utils.randn_orthobasis_torch(number_of_proposals, number_of_instances).to(device=reference_box.device)
+
+ cubes = Cubes(torch.cat((xyzwhl, rotation_matrices.flatten(start_dim=2)), dim=2))
+
+ # Statistics
+ if gt_cubes is None:
+ return cubes, None, None
+
+ stats = statistics(gt_cubes,x,y,z,w,h,l)
+
+ return cubes, stats, torch.ones(cubes.num_instances,9)
+
+
+def propose_random_rotation(reference_box, depth_image, priors, im_shape, K, number_of_proposals=1, gt_cubes=None, ground_normal:torch.Tensor=None):
+ number_of_instances = len(reference_box)
+
+ ####### Center
+ # Removing the outer % on each side of range for center point
+ m = 4
+ widths = reference_box.tensor[:,2] - reference_box.tensor[:,0]
+ heights = reference_box.tensor[:,3] - reference_box.tensor[:,1]
+ x_range_px = torch.stack((reference_box.tensor[:,0]+widths/m,reference_box.tensor[:,2]-widths/m),dim=1)
+ y_range_px = torch.stack((reference_box.tensor[:,1]+heights/m,reference_box.tensor[:,3]-heights/m),dim=1)
+ # Find depths
+ x_grid_px = vectorized_linspace(x_range_px[:,0],x_range_px[:,1],number_of_proposals).long()
+ y_grid_px = vectorized_linspace(y_range_px[:,0],y_range_px[:,1],number_of_proposals).long()
+ x_indices = x_grid_px.round()
+ y_indices = y_grid_px.round()
+ d = depth_image[y_indices, x_indices]
+ # Calculate x and y and temporary z
+ opposite_side_x = x_grid_px-K[0,2].repeat(number_of_proposals) # x-directional distance in px between image center and object center
+ opposite_side_y = y_grid_px-K[1,2].repeat(number_of_proposals) # y-directional distance in px between image center and object center
+ adjacent_side = K[0,0].repeat(number_of_proposals) # depth in px to image plane
+ angle_x = torch.atan2(opposite_side_x,adjacent_side)
+ dx_inside_camera = torch.sqrt(opposite_side_x**2 + adjacent_side**2)
+ angle_d = torch.atan2(opposite_side_y,dx_inside_camera)
+ y = d * torch.sin(angle_d)
+ dx = torch.sqrt(d**2 - y**2)
+ x = dx * torch.sin(angle_x)
+ z_tmp = torch.sqrt(dx**2 - x**2)
+
+ # Dimensions
+ w_prior = [priors[0][:,0], priors[1][:,0]]
+ h_prior = [priors[0][:,1], priors[1][:,1]]
+ l_prior = [priors[0][:,2], priors[1][:,2]]
+ w = sample_normal_in_range(w_prior[0], w_prior[1], number_of_proposals, MIN_PROP_S, w_prior[0] + 2 * w_prior[1])
+ h = sample_normal_in_range(h_prior[0], h_prior[1]*1.1, number_of_proposals, MIN_PROP_S, h_prior[0] + 2.2 * h_prior[1])
+ l = sample_normal_in_range(l_prior[0], l_prior[1], number_of_proposals, MIN_PROP_S, l_prior[0] + 2 * l_prior[1])
+
+ # x
+ x_coefficients = torch.tensor([1.15, 0])
+ x = sample_normal_in_range(lin_fun(torch.median(x,dim=1).values,x_coefficients), torch.std(x,dim=1) * 1.2, number_of_proposals)
+
+ # y
+ y_coefficients = torch.tensor([1.1, 0])
+ y = sample_normal_in_range(lin_fun(torch.median(y,dim=1).values,y_coefficients), torch.std(y,dim=1) * 0.8, number_of_proposals)
+
+ # z
+ z = z_tmp+l/2
+ z_coefficients = torch.tensor([0.85, 0.35])
+ z = sample_normal_in_range(lin_fun(torch.median(z,dim=1).values,z_coefficients), torch.std(z,dim=1) * 1.2, number_of_proposals)
+
+ xyzwhl = torch.stack([x, y, z, w, h, l], 2)
+
+ # Pose
+ rotation_matrices = utils.randn_orthobasis_torch(number_of_proposals, number_of_instances).to(device=reference_box.device)
+ cubes = Cubes(torch.cat((xyzwhl, rotation_matrices.flatten(start_dim=2)), dim=2))
+
+ # Statistics
+ if gt_cubes is None:
+ return cubes, None, None
+
+ stats = statistics(gt_cubes,x,y,z,w,h,l)
+
+ n = gt_cubes.num_instances
+ ranges = torch.stack([torch.std(x,dim=1)*1.2, torch.std(y,dim=1)*0.8, torch.std(z,dim=1)*1.2, w_prior[1], h_prior[1]*1.1, l_prior[1], torch.tensor(torch.pi,device=reference_box.device).repeat(n),torch.tensor(torch.pi,device=reference_box.device).repeat(n),torch.tensor(torch.pi,device=reference_box.device).repeat(n)],dim=1).cpu().numpy()
+
+ return cubes, stats, ranges
+
+def propose(reference_box, depth_image, priors, im_shape, K, number_of_proposals=1, gt_cubes=None, ground_normal:torch.Tensor=None):
+ '''
+ Proposes a cube. The ranges are largely random, except for that the center needs to be inside the reference box.
+ Also, objects have a length, width and height according to priors.
+
+ im_shape = [x,y]
+ priors = [prior_mean, prior_std] 2x3
+
+ Output:
+ cubes : Cubes with (number of proposals) cubes
+ stats : tensor N x number_of_proposals
+ '''
+ number_of_instances = len(reference_box)
+
+ ####### Center
+ # Removing the outer % on each side of range for center point
+ m = 4
+ widths = reference_box.tensor[:,2] - reference_box.tensor[:,0]
+ heights = reference_box.tensor[:,3] - reference_box.tensor[:,1]
+ x_range_px = torch.stack((reference_box.tensor[:,0]+widths/m,reference_box.tensor[:,2]-widths/m),dim=1)
+ y_range_px = torch.stack((reference_box.tensor[:,1]+heights/m,reference_box.tensor[:,3]-heights/m),dim=1)
+ # Find depths
+ x_grid_px = vectorized_linspace(x_range_px[:,0],x_range_px[:,1],number_of_proposals).long()
+ y_grid_px = vectorized_linspace(y_range_px[:,0],y_range_px[:,1],number_of_proposals).long()
+ x_indices = x_grid_px.round()
+ y_indices = y_grid_px.round()
+ d = depth_image[y_indices, x_indices]
+ # Calculate x and y and temporary z
+ opposite_side_x = x_grid_px-K[0,2].repeat(number_of_proposals) # x-directional distance in px between image center and object center
+ opposite_side_y = y_grid_px-K[1,2].repeat(number_of_proposals) # y-directional distance in px between image center and object center
+ adjacent_side = K[0,0].repeat(number_of_proposals) # depth in px to image plane
+ angle_x = torch.atan2(opposite_side_x,adjacent_side)
+ dx_inside_camera = torch.sqrt(opposite_side_x**2 + adjacent_side**2)
+ angle_d = torch.atan2(opposite_side_y,dx_inside_camera)
+ y = d * torch.sin(angle_d)
+ dx = torch.sqrt(d**2 - y**2)
+ x = dx * torch.sin(angle_x)
+ z_tmp = torch.sqrt(dx**2 - x**2)
+
+ # Dimensions
+ w_prior = [priors[0][:,0], priors[1][:,0]]
+ h_prior = [priors[0][:,1], priors[1][:,1]]
+ l_prior = [priors[0][:,2], priors[1][:,2]]
+ w = sample_normal_in_range(w_prior[0], w_prior[1], number_of_proposals, MIN_PROP_S, w_prior[0] + 2 * w_prior[1])
+ h = sample_normal_in_range(h_prior[0], h_prior[1]*1.1, number_of_proposals, MIN_PROP_S, h_prior[0] + 2.2 * h_prior[1])
+ l = sample_normal_in_range(l_prior[0], l_prior[1], number_of_proposals, MIN_PROP_S, l_prior[0] + 2 * l_prior[1])
+
+ # x
+ x_coefficients = torch.tensor([1.15, 0])
+ x = sample_normal_in_range(lin_fun(torch.median(x,dim=1).values,x_coefficients), torch.std(x,dim=1) * 1.2, number_of_proposals)
+
+ # y
+ y_coefficients = torch.tensor([1.1, 0])
+ y = sample_normal_in_range(lin_fun(torch.median(y,dim=1).values,y_coefficients), torch.std(y,dim=1) * 0.8, number_of_proposals)
+
+ # z
+ z = z_tmp+l/2
+ z_coefficients = torch.tensor([0.85, 0.35])
+ z = sample_normal_in_range(lin_fun(torch.median(z,dim=1).values,z_coefficients), torch.std(z,dim=1) * 1.2, number_of_proposals)
+ #z = gt_cubes.tensor[:,0,2].view(-1,1).repeat(1,number_of_proposals)
+ xyzwhl = torch.stack([x, y, z, w, h, l], 2)
+
+ # Pose
+ if ground_normal is None:
+ rotation_matrices = utils.randn_orthobasis_torch(number_of_proposals, number_of_instances).to(device=reference_box.device)
+ else:
+ ground_normal = ground_normal.to(device=reference_box.device)
+ angles = torch.linspace(0, np.pi, 36, device=ground_normal.device)
+ rotation_matrices_inner = utils.orthobasis_from_normal_t(ground_normal, angles)
+ rotation_matrices = rotation_matrices_inner[torch.randint(len(rotation_matrices_inner), (number_of_instances,number_of_proposals))]
+
+ # Check whether it is possible to find gt
+ # if not (gt_cube == None) and not is_gt_included(gt_cube,x_range, y_range, z_range, w_prior, h_prior, l_prior):
+ # pass
+
+ cubes = Cubes(torch.cat((xyzwhl, rotation_matrices.flatten(start_dim=2)), dim=2))
+
+ # Statistics
+ if gt_cubes is None:
+ return cubes, None, None
+
+ stats = statistics(gt_cubes,x,y,z,w,h,l)
+
+ n = gt_cubes.num_instances
+ ranges = torch.stack([torch.std(x,dim=1)*1.2, torch.std(y,dim=1)*0.8, torch.std(z,dim=1)*1.2, w_prior[1], h_prior[1]*1.1, l_prior[1], torch.tensor(torch.pi,device=reference_box.device).repeat(n),torch.tensor(torch.pi,device=reference_box.device).repeat(n),torch.tensor(torch.pi,device=reference_box.device).repeat(n)],dim=1).cpu().numpy()
+
+ return cubes, stats, ranges
+
+
+def statistics(gt_cubes,x,y,z,w,h,l):
+ n = gt_cubes.num_instances
+ stats = torch.zeros((n,9))
+ for i in range(n):
+ gt_cube = gt_cubes[i].tensor[0,0]
+ stat_x = gt_in_norm_range([torch.min(x[i]),torch.max(x[i])],gt_cube[0])
+ stat_y = gt_in_norm_range([torch.min(y[i]),torch.max(y[i])],gt_cube[1])
+ stat_z = gt_in_norm_range([torch.min(z[i]),torch.max(z[i])],gt_cube[2])
+ stat_w = gt_in_norm_range([torch.min(w[i]),torch.max(w[i])],gt_cube[3])
+ stat_h = gt_in_norm_range([torch.min(h[i]),torch.max(h[i])],gt_cube[4])
+ stat_l = gt_in_norm_range([torch.min(l[i]),torch.max(l[i])],gt_cube[5])
+ angles = util.mat2euler(gt_cube[-9:].reshape((3,3)))
+ stat_rx = gt_in_norm_range(torch.tensor([0,np.pi]),torch.tensor(angles[0]))
+ stat_ry = gt_in_norm_range(torch.tensor([0,np.pi/2]),torch.tensor(angles[1]))
+ stat_rz = gt_in_norm_range(torch.tensor([0,np.pi]),torch.tensor(angles[2]))
+
+ stats[i] = torch.tensor([stat_x,stat_y,stat_z,stat_w,stat_h,stat_l,stat_rx,stat_ry,stat_rz])
+
+ return stats
\ No newline at end of file
diff --git a/ProposalNetwork/scoring/convex_outline.py b/ProposalNetwork/scoring/convex_outline.py
new file mode 100644
index 0000000000000000000000000000000000000000..edd46f53131774947ec91cc1ad4cddd3ebc7a1c5
--- /dev/null
+++ b/ProposalNetwork/scoring/convex_outline.py
@@ -0,0 +1,138 @@
+import matplotlib.pyplot as plt
+import numpy as np
+NORM = np.linalg.norm
+
+def get_neibour(id,f):
+ neibour_list = []
+ for i in id:
+ neibour = set(f[np.where(f==i)[0]].flatten())
+ if i in neibour:
+ neibour.remove(i)
+ neibour = list(neibour)
+ neibour_list.extend(neibour)
+ return neibour_list
+
+def get_adj(v,f,level):
+ adj = []
+ for i,vt in enumerate(v):
+ neibour_list = [i]
+ for j in range(level):
+ neibour_list.extend( get_neibour(neibour_list,f) )
+ neibour_list.remove(i)
+ adj.append(neibour_list)
+ return adj
+
+def get_edges(v,f):
+ edges = []
+ adj = []
+ for i,vt in enumerate(v):
+ neibour = get_neibour([i],f)
+ adj.append(neibour)
+ edges.append( np.sort(np.vstack(( np.repeat(i,len(neibour)),neibour)).T,axis=1) )
+ return edges,adj
+
+def find_clockwise_nearest(vector_a,vector_b_arr,id_list):
+
+ """
+ This function find the smallest clockwise angle between vector_a and vector in vector_b_arr
+ Args:
+ 1. vector_a
+ 2. vector_b_arr , array of vectors
+ 3. id_list: id of verts in vert_b_arr
+ Return:
+ 1 . find the vector b in vector b array that has the smallest angle between vector a
+ and return the id of the point that consist vector b
+ """
+ ang = np.arctan2(vector_a[0]*vector_b_arr[:,1]-vector_a[1]*vector_b_arr[:,0],vector_a[0]*vector_b_arr[:,0]+vector_a[1]*vector_b_arr[:,1])
+ # id_list = vector_b_arr[:,2]
+ positive_id = np.where(ang > 1e-12)[0] # when ang == 0, means vector_a find it self. using 1e-12 to aviod float precision error,
+ if positive_id.shape[0] > 0 :
+ # e.g angle [-20,20,30] we wanna get 20 degree, rather than -20 degree,
+ # because -20 degree means the vector has neg direction compare to vector_a
+ clockwise_nearest = positive_id[np.argmin(ang[positive_id])]
+ else:
+ negative_id = np.where(ang < 0)[0]
+ clockwise_nearest = negative_id[np.argmin(ang[negative_id])]
+ next_pt_id = int(id_list[clockwise_nearest])
+ return next_pt_id
+
+def find_inters(pv,rv,qv,sv):
+ # find intersections https://stackoverflow.com/questions/563198/how-do-you-detect-where-two-line-segments-intersect
+ # p is one vector
+ # q is a set of vectors
+ cross = rv[0]*sv[:,1]-rv[1]*sv[:,0]
+ cross [cross == 0] = 1
+ qv_minus_pv = qv - pv
+ t = (qv_minus_pv[:,0]*sv[:,1]-qv_minus_pv[:,1]*sv[:,0]) / cross
+ u = (qv_minus_pv[:,0]*rv[1]-qv_minus_pv[:,1]*rv[0]) / cross
+ line_has_inters = np.where( ( (t < 1-1e-6) & (t>1e-6)) & ( (u<1-1e-6) & (u>1e-6)) & (cross !=0) )[0]
+ if line_has_inters.shape[0] !=0:
+ intersections = pv + t[line_has_inters].reshape(-1,1) * rv
+ return intersections,line_has_inters
+ else:
+ return None,None
+
+def tracing_outline_robust(verts,faces):
+ """
+ this is the version not require tree building, it calculates all intersections from all edges
+ args:
+ 1.N X 2 verts
+ 2.M X 3 faces
+ Return:
+ outline points coordinates
+ """
+ start_id = np.argmin(verts[:,0])
+ center_pt = verts[start_id]
+ pre_pt = center_pt.copy()
+ pre_pt[0] = pre_pt[0] - 1 #start from left
+ next_id = start_id
+ break_c = verts.shape[0]
+ i = 0
+ edges_list,adj = get_edges(verts,faces.astype('int'))
+ edge_arr = np.vstack(edges_list)
+ edge_arr = edge_arr.astype('int')
+ out_points = []
+ connect_id = []
+ out_id = []
+ out_id.append(next_id)
+ out_points.append(verts[next_id])
+ while True and i < break_c:
+ i += 1
+ if len(connect_id) == 0:
+ connect_id = adj[next_id]
+ vector_a = pre_pt - center_pt
+ vector_b_arr = verts[connect_id] - center_pt
+ next_id = find_clockwise_nearest(vector_a,vector_b_arr,connect_id)
+ if next_id == start_id:
+ break
+ pre_pt = center_pt
+ center_pt = verts[next_id]
+ arr_q = verts[edge_arr[:,0]]
+ arr_r = verts[edge_arr[:,1]] - arr_q
+ inters,inter_edge_id = find_inters(center_pt,pre_pt-center_pt,arr_q,arr_r)
+ if inters is not None:
+ nearest = np.argmin(NORM(inters - pre_pt,axis=1))
+ center_pt = inters[nearest]
+ connect_id = np.ndarray.tolist(edge_arr[inter_edge_id[nearest]])
+ connect_id.append(next_id)
+ inters = None
+ else:
+ connect_id = []
+ inters = None
+ out_id.append(next_id)
+ out_points.append(center_pt)
+ return np.asarray(out_points),out_id
+
+if __name__ == '__main__':
+ import trimesh # for reading mesh only
+ mesh_path = 'bunny.ply'
+ mesh = trimesh.load_mesh(mesh_path, process=False)
+ v,f = mesh.vertices,mesh.faces
+ v_2d = v[:,:2]
+ points,ids = tracing_outline_robust(v_2d,f) # not doing any projection,just simply take the verts's x and y .
+ # visualizing points tracing offline
+ fig= plt.figure(figsize=(9,9))
+ plt.triplot(v_2d[:, 0], v_2d[:, 1], f)
+ plt.plot(points[:,0],points[:,1])
+ plt.plot(points[:,0],points[:,1],'r.')
+ plt.show()
\ No newline at end of file
diff --git a/ProposalNetwork/scoring/scorefunction.py b/ProposalNetwork/scoring/scorefunction.py
new file mode 100644
index 0000000000000000000000000000000000000000..d5e9996d388324f7c467e21ef10d7b44e491b029
--- /dev/null
+++ b/ProposalNetwork/scoring/scorefunction.py
@@ -0,0 +1,201 @@
+import torch
+import numpy as np
+import cv2
+from ProposalNetwork.scoring.convex_outline import tracing_outline_robust
+import ProposalNetwork.utils.spaces as spaces
+from scipy.spatial import cKDTree
+from ProposalNetwork.utils.utils import iou_2d, mask_iou, mod_mask_iou
+
+def score_point_cloud(point_cloud:torch.Tensor, cubes:list[spaces.Cubes], K:torch.Tensor=None, segmentation_mask:torch.Tensor=None):
+ '''
+ score the cube according to the density (number of points) of the point cloud in the cube
+ '''
+ # must normalise the point cloud to have the same density for the entire depth
+ verts = cubes.get_all_corners().squeeze(0)
+ min_x, _, = verts[:,0].min(1); max_x, _ = verts[:,0].max(1)
+ min_y, _, = verts[:,1].min(1); max_y, _ = verts[:,1].max(1)
+ min_z, _, = verts[:,2].min(1); max_z, _ = verts[:,2].max(1)
+ point_cloud_dens = ((point_cloud[:,0].view(-1,1) > min_x) &
+ (point_cloud[:,0].view(-1,1) < max_x) &
+ (point_cloud[:,1].view(-1,1) > min_y) &
+ (point_cloud[:,1].view(-1,1) < max_y) &
+ (point_cloud[:,2].view(-1,1) > min_z) &
+ (point_cloud[:,2].view(-1,1) < max_z))
+ score = point_cloud_dens.sum(0)
+
+ # method 1
+ # just in case this is needed in the future, the function can be found at commit ID: 4a06501c46beda804fd3b8ddfcbb27211f89ef66
+ # area = cube.get_projected_2d_area(K).item()
+ # if area != 0:
+ # score /= area
+
+ # method 2
+ # corners = cube.get_bube_corners(K)
+ # bube_mask = np.zeros(segmentation_mask.shape, dtype=np.uint8)
+ # polygon_points = cv2.convexHull(corners.numpy())
+ # polygon_points = np.array([polygon_points],dtype=np.int32)
+ # cv2.fillPoly(bube_mask, polygon_points, 1)
+
+ # normalisation = (bube_mask).sum()
+ # if normalisation != 0:
+ # score = score/normalisation
+
+ return score
+
+
+
+def score_iou(gt_box, proposal_box):
+ IoU = iou_2d(gt_box,proposal_box)
+ return IoU
+
+def modified_chamfer_distance(set1, set2):
+ tree2 = cKDTree(set2)
+ # For each point in set1 (seg point), find the distance to the nearest point in set2 (bube corner)
+ distances2, _ = tree2.query(set1)
+
+ return np.mean(distances2)
+
+def score_corners(segmentation_mask, bube_corners):
+ mask_np = segmentation_mask.cpu().numpy().astype(np.uint8)
+
+ # Find contours
+ contours, _ = cv2.findContours(mask_np, cv2.RETR_EXTERNAL, cv2.CHAIN_APPROX_SIMPLE)
+
+ # Find the minimum area rectangle around the largest contour
+ if contours:
+ largest_contour = max(contours, key=cv2.contourArea)
+ rect = cv2.minAreaRect(largest_contour)
+ box = cv2.boxPoints(rect)
+ else:
+ # if it fails, set the box as the mean of the bube corners
+ mean_min_x = bube_corners[:,:,0].min(1)[0].mean().cpu().numpy()
+ mean_max_x = bube_corners[:,:,0].max(1)[0].mean().cpu().numpy()
+ mean_min_y = bube_corners[:,:,1].min(1)[0].mean().cpu().numpy()
+ mean_max_y = bube_corners[:,:,1].max(1)[0].mean().cpu().numpy()
+ box = np.array([[mean_min_x, mean_min_y], [mean_max_x, mean_min_y], [mean_max_x, mean_max_y], [mean_min_x, mean_max_y]])
+
+ bube_corners = bube_corners.squeeze(0) # remove instance dim
+ scores = torch.zeros(len(bube_corners), device=segmentation_mask.device)
+ for i in range(len(bube_corners)):
+ # Chamfer distance bube corners and box
+ scores[i] = modified_chamfer_distance(box, bube_corners[i].cpu().numpy())
+
+ max_score = torch.max(scores)
+
+ return 1 - scores / max_score
+
+
+def score_segmentation(segmentation_mask, bube_corners):
+ '''
+ segmentation_mask : Mask
+ bube_corners : List of Lists
+ '''
+ bube_corners = bube_corners.to(device=segmentation_mask.device)
+ bube_corners = bube_corners.squeeze(0) # remove instance dim
+ scores = torch.zeros(len(bube_corners), device=segmentation_mask.device)
+ for i in range(len(bube_corners)):
+ bube_mask = np.zeros(segmentation_mask.shape, dtype='uint8')
+
+ # Remove "inner" points (2) and put others in correct order
+ # Calculate the convex hull of the points which also orders points correctly
+ polygon_points = cv2.convexHull(np.array(bube_corners[i]))
+ polygon_points = np.array([polygon_points],dtype=np.int32)
+ cv2.fillPoly(bube_mask, polygon_points, 1)
+ scores[i] = mask_iou(segmentation_mask[::4,::4], bube_mask[::4,::4])
+
+ return scores
+
+def score_mod_segmentation(segmentation_mask, bube_corners):
+ '''
+ segmentation_mask : Mask
+ bube_corners : List of Lists
+ '''
+ bube_corners = bube_corners.to(device=segmentation_mask.device)
+ bube_corners = bube_corners.squeeze(0) # remove instance dim
+ scores = torch.zeros(len(bube_corners), device=segmentation_mask.device)
+ for i in range(len(bube_corners)):
+ bube_mask = np.zeros(segmentation_mask.shape, dtype='uint8')
+
+ # Remove "inner" points (2) and put others in correct order
+ # Calculate the convex hull of the points which also orders points correctly
+ polygon_points = cv2.convexHull(np.array(bube_corners[i]))
+ polygon_points = np.array([polygon_points],dtype=np.int32)
+ cv2.fillPoly(bube_mask, polygon_points, 1)
+ scores[i] = mod_mask_iou(segmentation_mask[::4,::4], bube_mask[::4,::4])
+
+ return scores
+
+def score_segmentation_v2(segmentation_mask, pred_cubes, K):
+
+ scores = []
+ for i in range(len(pred_cubes.tensor.squeeze())):
+ v_2d = pred_cubes[:, i].get_bube_corners(K).squeeze()
+ _, f = pred_cubes[:, i].get_cuboids_verts_faces()
+ f = f.squeeze()
+ points, ids = tracing_outline_robust(v_2d.numpy(), f.numpy()) # not doing any projection,just simply take the verts's x and y .
+
+ bube_mask = np.zeros(segmentation_mask.shape, dtype='uint8')
+ # append first point to close the loop
+ # points = np.append(points, [points[0]], axis=0)
+ cv2.fillPoly(bube_mask, np.expand_dims(points,0).astype(int), 1)
+ scores.append(mask_iou(segmentation_mask, bube_mask))
+ return scores
+
+def score_dimensions(category, dimensions, gt_boxes, pred_boxes):
+ '''
+ category : List
+ dimensions : List of Lists
+ P(dim|priors)
+ '''
+ # category_name = Metadatacatalog.thing_classes[category] # for printing and checking that correct
+ [prior_mean, prior_std] = category
+ dimensions_scores = torch.exp(-1/2 * ((dimensions - prior_mean)/prior_std)**2)
+ scores = dimensions_scores.mean(1)
+
+ gt_ratio = (gt_boxes.tensor[0,2]-gt_boxes.tensor[0,0])/(gt_boxes.tensor[0,3]-gt_boxes.tensor[0,1])
+ pred_ratios = (pred_boxes.tensor[:,2]-pred_boxes.tensor[:,0])/(pred_boxes.tensor[:,3]-pred_boxes.tensor[:,1])
+ differences = torch.abs(gt_ratio-pred_ratios)
+ max_difference = torch.max(differences)
+
+ return (1 - differences / max_difference) * scores
+
+
+
+def score_ratios(gt_box,pred_boxes):
+ gt_points = gt_box.tensor[0]
+ differences = torch.abs(pred_boxes.tensor - gt_points).sum(axis=1)
+ max_difference = torch.max(differences)
+
+ return 1 - differences / max_difference
+
+ # 3D Dim Ratio
+ gt_ratio = gt_dim[0]/gt_dim[1]
+ pred_ratios = pred_dims[:,0]/pred_dims[:,1]
+ differences = torch.abs(pred_ratios-gt_ratio)
+ max_difference = torch.max(differences)
+
+ return 1 - differences / max_difference
+
+ # 2D Dim Ratio
+ gt_ratio = (gt_dim.tensor[0,2]-gt_dim.tensor[0,0])/(gt_dim.tensor[0,3]-gt_dim.tensor[0,1])
+ pred_ratios = (pred_dims.tensor[:,2]-pred_dims.tensor[:,0])/(pred_dims.tensor[:,3]-pred_dims.tensor[:,1])
+
+ differences = torch.abs(pred_ratios-gt_ratio)
+ max_difference = torch.max(differences)
+
+ return 1 - differences / max_difference
+
+def score_function(gt_box, proposal_box, bube_corners, segmentation_mask, category, dimensions):
+ score = 1.0
+ score *= score_iou(gt_box, proposal_box)
+ score *= score_segmentation(bube_corners, segmentation_mask)
+ score *= score_dimensions(category, dimensions)
+
+ return score
+
+
+if __name__ == '__main__':
+ # testing
+ s = score_point_cloud(torch.tensor([[0.1,0.1,0.1],[0.2,0.2,0.2],[-3,0,0]]), [spaces.Cube(torch.tensor([0.5,0.5,0.5,1,1,1]), torch.eye(3))])
+ print(s)
+ assert s == 2
\ No newline at end of file
diff --git a/ProposalNetwork/utils/__init__.py b/ProposalNetwork/utils/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..9fd8f57ba4c4eadbded7f3acdb8b53f289dc838b
--- /dev/null
+++ b/ProposalNetwork/utils/__init__.py
@@ -0,0 +1,3 @@
+from .spaces import *
+from .conversions import *
+from .utils import *
\ No newline at end of file
diff --git a/ProposalNetwork/utils/cache.py b/ProposalNetwork/utils/cache.py
new file mode 100644
index 0000000000000000000000000000000000000000..59cf4df9fe26ce401b9e806c1a5ab6d391d80029
--- /dev/null
+++ b/ProposalNetwork/utils/cache.py
@@ -0,0 +1,28 @@
+import os
+import pickle
+
+def cache(func):
+ '''caches the output of the function and saves it to a pickle file with name 'cache/{function_name}.pkl',
+ the next time it is called the result is loaded from the pickle file'''
+ os.makedirs('cache', exist_ok=True)
+ file = f'cache/{func.__name__}.pkl'
+ def wrapper(*args, **kwargs):
+ if not os.path.exists(file):
+ var = func(*args, **kwargs)
+ # do thing
+ with open(file, "wb") as f:
+ pickle.dump(var, f)
+ else:
+ with open(file, "rb") as f:
+ var = pickle.load(f)
+ return var
+ return wrapper
+
+# example use
+if __name__ == '__main__':
+
+ @cache
+ def hello(num):
+ return num + 2
+
+ print(hello(4))
\ No newline at end of file
diff --git a/ProposalNetwork/utils/conversions.py b/ProposalNetwork/utils/conversions.py
new file mode 100644
index 0000000000000000000000000000000000000000..2606fc159f0efd354d17ccccc58cb7d27271a58f
--- /dev/null
+++ b/ProposalNetwork/utils/conversions.py
@@ -0,0 +1,79 @@
+import torch
+import numpy as np
+from detectron2.structures import Boxes
+
+def cube_to_box(cube,K):
+ '''
+ Converts a Cube to a Box.
+
+ Args:
+ cube: A Cube.
+ K: The 3D camera matrix of the box.
+
+ Returns:
+ A Box.
+ '''
+ bube_corners = cube.get_bube_corners(K)
+
+ min_x = torch.min(bube_corners[:,0])
+ max_x = torch.max(bube_corners[:,0])
+ min_y = torch.min(bube_corners[:,1])
+ max_y = torch.max(bube_corners[:,1])
+
+ return Boxes(torch.tensor([[min_x, min_y, max_x, max_y]], device=cube.tensor.device))
+
+def cubes_to_box(cubes, K, im_shape):
+ '''
+ Converts a Cubes to a Boxes.
+
+ Args:
+ cubes: A Cubes.
+ K: The 3D camera matrix of the box.
+ im_shape: The shape of the image (width, height).
+
+ Returns:
+ A Box.
+ '''
+ bube_corners = cubes.get_bube_corners(K, im_shape)
+ min_x, _ = torch.min(bube_corners[:, :, :, 0], 2)
+ max_x, _ = torch.max(bube_corners[:, :, :, 0], 2)
+ min_y, _ = torch.min(bube_corners[:, :, :, 1], 2)
+ max_y, _ = torch.max(bube_corners[:, :, :, 1], 2)
+
+ values = torch.stack((min_x, min_y, max_x, max_y),dim=2)
+ box_list = []
+ for i in range(cubes.num_instances):
+ box_list.append(Boxes(values[i]))
+
+ return box_list
+
+def pixel_to_normalised_space(pixel_coord, im_shape, norm_shape):
+ '''
+ pixel_coord: List of length N
+ im_shape: List of length N
+ norm_shape: List of length N
+ '''
+ pixel_coord = torch.stack(pixel_coord,dim=1)
+
+ new_coords = pixel_coord.to(torch.float32)
+
+ for i in range(pixel_coord.size(1)):
+ old_dim = im_shape[i]
+ new_dim = norm_shape[i]
+
+ new_coords[:,i] -= 0.5 * old_dim
+ new_coords[:,i] *= new_dim / old_dim
+
+ return new_coords # TODO feel like its missing a line, something if normshape is not 2. Where did we take inspiration from? A library?
+
+def normalised_space_to_pixel(coords, im_shape, norm_shape):
+ new_coords = np.array(coords).astype(np.float32)
+
+ for i in range(len(new_coords)):
+ new_dim = im_shape[i]
+ old_dim = norm_shape[i]
+ new_coords[i] *= new_dim / old_dim
+ new_coords[i] += 0.5 * new_dim
+
+ return new_coords
+
\ No newline at end of file
diff --git a/ProposalNetwork/utils/plane.py b/ProposalNetwork/utils/plane.py
new file mode 100644
index 0000000000000000000000000000000000000000..238b4e72255c83f938c55e6c621d262d26b05855
--- /dev/null
+++ b/ProposalNetwork/utils/plane.py
@@ -0,0 +1,209 @@
+import random
+import torch
+import numpy as np
+
+class Plane:
+ """
+ Implementation of planar RANSAC.
+
+ Class for Plane object, which finds the equation of a infinite plane using RANSAC algorithim.
+
+ Call `fit(.)` to randomly take 3 points of pointcloud to verify inliers based on a threshold.
+
+ 
+
+ ---
+ """
+
+ def __init__(self):
+ self.inliers = []
+ self.equation = []
+
+ def fit(self, pts, thresh=0.05, minPoints=100, maxIteration=1000):
+ """
+ Find the best equation for a plane.
+
+ :param pts: 3D point cloud as a `torch.Tensor (N,3)`.
+ :param thresh: Threshold distance from the plane which is considered inlier.
+ :param maxIteration: Number of maximum iteration which RANSAC will loop over.
+ :returns:
+ - `self.equation`: Parameters of the plane using Ax+By+Cy+D `torch.Tensor(4)`
+ - `self.inliers`: points from the dataset considered inliers
+
+ ---
+ """
+ n_points = pts.shape[0]
+ best_eq = []
+ best_inliers = []
+
+ for it in range(maxIteration):
+
+ # Samples 3 random points
+ id_samples = torch.randperm(n_points)[:3]
+ pt_samples = pts[id_samples]
+
+ # We have to find the plane equation described by those 3 points
+ # We find first 2 vectors that are part of this plane
+ # A = pt2 - pt1
+ # B = pt3 - pt1
+
+ vecA = pt_samples[1, :] - pt_samples[0, :]
+ vecB = pt_samples[2, :] - pt_samples[0, :]
+
+ # Now we compute the cross product of vecA and vecB to get vecC which is normal to the plane
+ vecC = torch.cross(vecA, vecB)
+
+ # The plane equation will be vecC[0]*x + vecC[1]*y + vecC[0]*z = -k
+ # We have to use a point to find k
+ vecC = vecC / torch.norm(vecC, p=2)
+ k = -torch.sum(torch.mul(vecC, pt_samples[1, :]))
+ plane_eq = torch.tensor([vecC[0], vecC[1], vecC[2], k])
+
+ # Distance from a point to a plane
+ # https://mathworld.wolfram.com/Point-PlaneDistance.html
+ pt_id_inliers = [] # list of inliers ids
+ dist_pt = (
+ plane_eq[0] * pts[:, 0] + plane_eq[1] * pts[:, 1] + plane_eq[2] * pts[:, 2] + plane_eq[3]
+ ) / torch.sqrt(plane_eq[0] ** 2 + plane_eq[1] ** 2 + plane_eq[2] ** 2)
+
+ # Select indexes where distance is smaller than the threshold
+ pt_id_inliers = torch.where(torch.abs(dist_pt) <= thresh)[0]
+ if len(pt_id_inliers) > len(best_inliers):
+ best_eq = plane_eq
+ best_inliers = pt_id_inliers
+ self.inliers = best_inliers
+ self.equation = best_eq
+
+ return -self.equation, self.inliers
+
+ def fit_parallel(self, pts:torch.Tensor, thresh=0.05, minPoints=100, maxIteration=1000):
+ """
+ Find the best equation for a plane.
+
+ :param pts: 3D point cloud as a `torch.Tensor (N,3)`.
+ :param thresh: Threshold distance from the plane which is considered inlier.
+ :param maxIteration: Number of maximum iteration which RANSAC will loop over.
+ :returns:
+ - `self.equation`: Parameters of the plane using Ax+By+Cy+D `torch.Tensor(4)`
+ - `self.inliers`: points from the dataset considered inliers
+
+ ---
+ """
+ n_points = pts.shape[0]
+
+ # Samples shape (maxIteration, 3) random points
+ id_samples = torch.tensor([random.sample(range(0, n_points), 3) for _ in range(maxIteration)],device=pts.device)
+ pt_samples = pts[id_samples]
+
+ # We have to find the plane equation described by those 3 points
+ # We find first 2 vectors that are part of this plane
+ # A = pt2 - pt1
+ # B = pt3 - pt1
+
+ vecA = pt_samples[:, 1, :] - pt_samples[:, 0, :]
+ vecB = pt_samples[:, 2, :] - pt_samples[:, 0, :]
+
+ # Now we compute the cross product of vecA and vecB to get vecC which is normal to the plane
+ vecC = torch.cross(vecA, vecB, dim=-1)
+
+ # The plane equation will be vecC[0]*x + vecC[1]*y + vecC[0]*z = -k
+ # We have to use a point to find k
+ vecC = vecC / torch.norm(vecC, p=2, dim=1, keepdim=True)
+ k = -torch.sum(torch.mul(vecC, pt_samples[:, 1, :]), dim=1)
+ plane_eqs = torch.column_stack([vecC[:, 0], vecC[:, 1], vecC[:, 2], k])
+
+ # Distance from a point to a plane
+ # https://mathworld.wolfram.com/Point-PlaneDistance.html
+ dist_pt = (
+ plane_eqs[:,0].unsqueeze(1) * pts[:, 0] + plane_eqs[:,1].unsqueeze(1) * pts[:, 1] + plane_eqs[:,2].unsqueeze(1) * pts[:, 2] + plane_eqs[:,3].unsqueeze(1)
+ ) / torch.sqrt(plane_eqs[:,0] ** 2 + plane_eqs[:,1] ** 2 + plane_eqs[:,2] ** 2).unsqueeze(1)
+
+ # Select indexes where distance is smaller than the threshold
+ # maxIteration x n_points
+ # row with most inliers
+
+ pt_id_inliers = torch.abs(dist_pt) <= thresh
+ counts = torch.sum(pt_id_inliers, dim=1)
+
+ best_eq = plane_eqs[torch.argmax(counts)]
+ best_inliers_id = pt_id_inliers[torch.argmax(counts)]
+ # convert boolean tensor to indices
+ best_inliers = torch.where(best_inliers_id)[0]
+ self.inliers = best_inliers
+ self.equation = best_eq
+ return -self.equation, self.inliers
+
+
+class Plane_np:
+ """
+ Implementation of planar RANSAC.
+
+ Class for Plane object, which finds the equation of a infinite plane using RANSAC algorithim.
+
+ Call `fit(.)` to randomly take 3 points of pointcloud to verify inliers based on a threshold.
+
+ 
+
+ ---
+ """
+
+ def __init__(self):
+ self.inliers = []
+ self.equation = []
+
+ def fit(self, pts, thresh=0.05, minPoints=100, maxIteration=1000):
+ """
+ Find the best equation for a plane.
+
+ :param pts: 3D point cloud as a `np.array (N,3)`.
+ :param thresh: Threshold distance from the plane which is considered inlier.
+ :param maxIteration: Number of maximum iteration which RANSAC will loop over.
+ :returns:
+ - `self.equation`: Parameters of the plane using Ax+By+Cy+D `np.array (1, 4)`
+ - `self.inliers`: points from the dataset considered inliers
+
+ ---
+ """
+ n_points = pts.shape[0]
+ best_eq = []
+ best_inliers = []
+
+ for it in range(maxIteration):
+
+ # Samples 3 random points
+ id_samples = random.sample(range(0, n_points), 3)
+ pt_samples = pts[id_samples]
+
+ # We have to find the plane equation described by those 3 points
+ # We find first 2 vectors that are part of this plane
+ # A = pt2 - pt1
+ # B = pt3 - pt1
+
+ vecA = pt_samples[1, :] - pt_samples[0, :]
+ vecB = pt_samples[2, :] - pt_samples[0, :]
+
+ # Now we compute the cross product of vecA and vecB to get vecC which is normal to the plane
+ vecC = np.cross(vecA, vecB)
+
+ # The plane equation will be vecC[0]*x + vecC[1]*y + vecC[0]*z = -k
+ # We have to use a point to find k
+ vecC = vecC / np.linalg.norm(vecC)
+ k = -np.sum(np.multiply(vecC, pt_samples[1, :]))
+ plane_eq = [vecC[0], vecC[1], vecC[2], k]
+
+ # Distance from a point to a plane
+ # https://mathworld.wolfram.com/Point-PlaneDistance.html
+ pt_id_inliers = [] # list of inliers ids
+ dist_pt = (
+ plane_eq[0] * pts[:, 0] + plane_eq[1] * pts[:, 1] + plane_eq[2] * pts[:, 2] + plane_eq[3]
+ ) / np.sqrt(plane_eq[0] ** 2 + plane_eq[1] ** 2 + plane_eq[2] ** 2)
+
+ # Select indexes where distance is biggers than the threshold
+ pt_id_inliers = np.where(np.abs(dist_pt) <= thresh)[0]
+ if len(pt_id_inliers) > len(best_inliers):
+ best_eq = plane_eq
+ best_inliers = pt_id_inliers
+ self.inliers = best_inliers
+ self.equation = best_eq
+
+ return self.equation, self.inliers
diff --git a/ProposalNetwork/utils/spaces.py b/ProposalNetwork/utils/spaces.py
new file mode 100644
index 0000000000000000000000000000000000000000..264cea8b76fa8c82457d087d6e4c47f7a0c9d7d1
--- /dev/null
+++ b/ProposalNetwork/utils/spaces.py
@@ -0,0 +1,328 @@
+import numpy as np
+import torch
+from cubercnn import util
+
+'''
+coordinate system is assumed to have origin in the upper left
+(0,0) _________________(N,0)
+|
+|
+|
+|
+|
+(0,M)
+'''
+"""
+class Cube:
+ '''
+ 3D box in the format [c1, c2, c3, w, h, l, R]
+
+ Args:
+ c1: The x coordinate of the center of the box.
+ c2: The y coordinate of the center of the box.
+ c3: The z coordinate of the center of the box.
+ w: The width of the box in meters.
+ h: The height of the box in meters.
+ l: The length of the box in meters.
+ R: The 3D rotation matrix of the box.
+ ```
+
+ _____________________
+ /| /|
+ / | / |
+ / | / |
+ /___|_________________/ |
+ | | | | h
+ | | | |
+ | | | |
+ | | (c1,c2,c3) | |
+ | |_________________|___|
+ | / | /
+ | / | /
+ | / | / l
+ |/_____________________|/
+ w
+ ```
+ '''
+ def __init__(self,tensor: torch.Tensor, R: torch.Tensor, score=None, label=None) -> None:
+ self.tensor = tensor
+ self.center = tensor[:3]
+ self.dimensions = tensor[3:6]
+ self.rotation = R
+
+ # score and label are meant as auxiliary information
+ self.score = score
+ self.label = label
+
+ def get_cube(self):
+ color = [c/255.0 for c in util.get_color()]
+ return util.mesh_cuboid(torch.cat((self.center,self.dimensions)), self.rotation, color=color)
+
+ def get_all_corners(self):
+ '''wrap ``util.get_cuboid_verts_faces``
+
+ Returns:
+ verts: the 3D vertices of the cuboid in camera space'''
+ verts, _ = util.get_cuboid_verts_faces(torch.cat((self.center,self.dimensions)), self.rotation)
+ return verts
+
+ def get_bube_corners(self,K) -> torch.Tensor:
+ cube_corners = self.get_all_corners()
+ cube_corners = torch.mm(K, cube_corners.t()).t()
+ return cube_corners[:,:2]/cube_corners[:,2].unsqueeze(1)
+
+ def get_volume(self) -> float:
+ return self.dimensions.prod().item()
+
+
+ def __repr__(self) -> str:
+ return f'Cube({self.center}, {self.dimensions}, {self.rotation})'
+
+ def to_device(self, device):
+ '''
+ Move all tensors of the instantiated class to the specified device.
+
+ Args:
+ device: The device to move the tensors to (e.g., 'cuda', 'cpu').
+ '''
+ self.tensor = self.tensor.to(device)
+ self.center = self.center.to(device)
+ self.dimensions = self.dimensions.to(device)
+ self.rotation = self.rotation.to(device)
+ return self
+"""
+
+class Cubes:
+ '''
+ 3D boxes in the format [[c1, c2, c3, w, h, l, R1...R9]]
+
+ inspired by `detectron2.structures.Boxes`
+
+ Args:
+ tensor: torch.tensor(
+ c1: The x coordinates of the center of the boxes.
+ c2: The y coordinates of the center of the boxes.
+ c3: The z coordinates of the center of the boxes.
+ w: The width of the boxes in meters.
+ h: The height of the boxes in meters.
+ l: The length of the boxes in meters.
+ R: The flattened 3D rotation matrix of the boxes (i.e. the rows are next to each other).
+ )
+ of shape (N, 15).
+ ```
+ _____________________
+ /| /|
+ / | / |
+ / | / |
+ /___|_________________/ |
+ | | | | h
+ | | | |
+ | | | |
+ | | (c1,c2,c3) | |
+ | |_________________|___|
+ | / | /
+ | / | /
+ | / | / l
+ |/_____________________|/
+ w
+ ```
+ '''
+ def __init__(self,tensor: torch.Tensor, scores=None, labels=None) -> None:
+
+ # score and label are meant as auxiliary information
+ if scores is not None:
+ assert scores.ndim == 2, f"scores.shape must be (n_instances, n_proposals), but was {scores.shape}"
+ self.scores = scores
+ self.labels = labels
+
+ if not isinstance(tensor, torch.Tensor):
+ if not isinstance(tensor, np.ndarray):
+ tensor = np.asarray(tensor)
+ tensor = torch.as_tensor(tensor, dtype=torch.float32, device=torch.device("cpu"))
+ else:
+ tensor = tensor.to(torch.float32)
+ if tensor.numel() == 0:
+ tensor = tensor.reshape((-1, 15)).to(dtype=torch.float32)
+ self.tensor = tensor
+ if self.tensor.dim() == 1:
+ self.tensor = self.tensor.unsqueeze(0)
+ if self.tensor.dim() == 2:
+ self.tensor = self.tensor.unsqueeze(0)
+
+ @property
+ def centers(self):
+ return self.tensor[:, :, :3]
+
+ @property
+ def dimensions(self):
+ return self.tensor[:, :, 3:6]
+
+ @property
+ def rotations(self):
+ shape = self.tensor.shape
+ return self.tensor[:, :, 6:].reshape(shape[0],shape[1], 3, 3)
+
+ @property
+ def device(self):
+ return self.tensor.device
+
+ @property
+ def num_instances(self):
+ return self.tensor.shape[0]
+
+ @property
+ def shape(self):
+ return self.tensor.shape
+
+ def clone(self) -> "Cubes":
+ """
+ Clone the Cubes.
+
+ Returns:
+ Cubes
+ """
+ return Cubes(self.tensor.clone())
+
+
+ def get_cubes(self):
+ color = [c/255.0 for c in util.get_color()]
+ return util.mesh_cuboid(torch.cat((self.centers.squeeze(0),self.dimensions.squeeze(0)),dim=1), self.rotations.squeeze(0), color=color)
+
+
+ def get_all_corners(self):
+ '''wrap ``util.get_cuboid_verts_faces``
+
+ Returns:
+ verts: the 3D vertices of the cuboid in camera space'''
+
+ verts_list = []
+ for i in range(self.num_instances):
+ verts_next_instance, _ = util.get_cuboid_verts_faces(self.tensor[i, :, :6], self.rotations[i])
+ verts_list.append(verts_next_instance)
+ verts = torch.stack(verts_list, dim=0)
+
+ return verts
+
+ def get_cuboids_verts_faces(self):
+ '''wrap ``util.get_cuboid_verts_faces``
+
+ Returns:
+ verts: the 3D vertices of the cuboid in camera space
+ faces: the faces of the cuboid in camera space'''
+
+ verts_list = []
+ faces_list = []
+ for i in range(self.num_instances):
+ verts_next_instance, faces = util.get_cuboid_verts_faces(self.tensor[i, :, :6], self.rotations[i])
+ verts_list.append(verts_next_instance)
+ faces_list.append(faces)
+ verts = torch.stack(verts_list, dim=0)
+ faces = torch.stack(faces_list, dim=0)
+
+ return verts, faces
+
+ def get_bube_corners(self, K, clamp:tuple=None) -> torch.Tensor:
+ '''This assumes that all the cubes have the same camera intrinsic matrix K
+
+ clamp is a typically the image shape (width, height) to truncate the boxes to image frame, this avoids huge projected boxes
+ Returns:
+ num_instances x N x 8 x 2'''
+ cube_corners = self.get_all_corners() # num_instances x N x 8 x 3
+ num_prop = cube_corners.shape[1]
+ cube_corners = cube_corners.reshape(self.num_instances * num_prop, 8, 3)
+ K_repeated = K.repeat(self.num_instances * num_prop,1,1)
+ cube_corners = torch.matmul(K_repeated, cube_corners.transpose(2,1))
+ cube_corners = cube_corners[:, :2, :]/cube_corners[:, 2, :].unsqueeze(-2)
+ cube_corners = cube_corners.transpose(2,1)
+ cube_corners = cube_corners.reshape(self.num_instances, num_prop, 8, 2)
+
+ # we must clamp and then stack, otherwise the gradient is fucked
+ if clamp is not None:
+ x = torch.clamp(cube_corners[..., 0], int(-clamp[0]/2+1), int(clamp[0]-1+clamp[0]))
+ y = torch.clamp(cube_corners[..., 1], int(-clamp[1]/2+1), int(clamp[1]-1+clamp[1]))
+ cube_corners = torch.stack((x, y), dim=-1)
+
+ return cube_corners # num_instances x num_proposals x 8 x 2
+
+ def get_volumes(self) -> float:
+ return self.get_dimensions().prod(1).item()
+
+ def __len__(self) -> int:
+ return self.tensor.shape[0]
+
+ def __repr__(self) -> str:
+ return f'Cubes({self.tensor})'
+
+ def to(self, device: torch.device):
+ # Cubes are assumed float32 and does not support to(dtype)
+ if isinstance(self.scores, torch.Tensor):
+ self.scores = self.scores.to(device=device)
+ if isinstance(self.labels, torch.Tensor):
+ self.labels = self.labels.to(device=device)
+ return Cubes(self.tensor.to(device=device), self.scores, self.labels)
+
+ def __getitem__(self, item) -> "Cubes":
+ """
+ Args:
+ item: int, slice, or a BoolTensor
+
+ Returns:
+ Cubes: Create a new :class:`Cubes` by indexing.
+
+ The following usage are allowed:
+
+ 1. `new_cubes = cubes[3]`: return a `Cubes` which contains only one box.
+ 2. `new_cubes = cubes[2:10]`: return a slice of cubes.
+ 3. `new_cubes = cubes[vector]`, where vector is a torch.BoolTensor
+ with `length = len(cubes)`. Nonzero elements in the vector will be selected.
+
+ Note that the returned Cubes might share storage with this Cubes,
+ subject to Pytorch's indexing semantics.
+ """
+ if isinstance(item, int):
+ prev_n_prop = self.tensor.shape[1]
+ return Cubes(self.tensor[item].view(1, prev_n_prop, -1))
+ elif isinstance(item, tuple):
+ return Cubes(self.tensor[item[0],item[1]].view(1, 1, -1))
+ b = self.tensor[item]
+ assert b.dim() == 2, "Indexing on Cubes with {} failed to return a matrix!".format(item)
+ return Cubes(b)
+
+
+ @classmethod
+ def cat(cls, cubes_list: list["Cubes"]) -> "Cubes":
+ """
+ Concatenates a list of Cubes into a single Cubes
+
+ Arguments:
+ cubes_list (list[Cubes])
+
+ Returns:
+ Cubes: the concatenated Cubes
+ """
+ assert isinstance(cubes_list, (list, tuple))
+ if len(cubes_list) == 0:
+ return cls(torch.empty(0))
+ assert all([isinstance(box, Cubes) for box in cubes_list])
+
+ # use torch.cat (v.s. layers.cat) so the returned cubes never share storage with input
+ cat_cubes = cls(torch.cat([b.tensor for b in cubes_list], dim=0))
+ return cat_cubes
+
+ @torch.jit.unused
+ def __iter__(self):
+ """
+ Yield a cube as a Tensor of shape (15,) at a time.
+ """
+ yield from self.tensor
+
+ def split(self, split_size: int, dim=1) -> tuple["Cubes"]:
+ """same behaviour as torch.split, return a tuple of chunksize Cubes"""
+ return tuple(Cubes(x) for x in self.tensor.split(split_size, dim=dim))
+
+ def reshape(self, *args) -> "Cubes":
+ """
+ Returns:
+ Cubes: reshaped Cubes
+ """
+ return Cubes(self.tensor.reshape(*args), self.scores, self.labels)
\ No newline at end of file
diff --git a/ProposalNetwork/utils/tests/test_iou.py b/ProposalNetwork/utils/tests/test_iou.py
new file mode 100644
index 0000000000000000000000000000000000000000..b8f882458f2828b5bef326d986c53c7e80e9f1cf
--- /dev/null
+++ b/ProposalNetwork/utils/tests/test_iou.py
@@ -0,0 +1,27 @@
+import torch
+from pytorch3d.ops import box3d_overlap
+
+corners1 = torch.tensor([[
+ [ 0.2411, -0.1752, 1.2247],
+ [ 0.1951, -0.4194, 1.7741],
+ [ 0.2036, 0.4826, 2.1757],
+ [ 0.2495, 0.7267, 1.6263],
+ [-0.2920, -0.1549, 1.1903],
+ [-0.3380, -0.3991, 1.7396],
+ [-0.3295, 0.5029, 2.1412],
+ [-0.2835, 0.7471, 1.5919]]], device='cuda')
+
+corners2 = torch.tensor([[
+ [ 0.2390, -0.1764, 1.2246],
+ [ 0.1930, -0.4205, 1.7740],
+ [ 0.2055, 0.4813, 2.1759],
+ [ 0.2515, 0.7254, 1.6265],
+ [-0.2940, -0.1536, 1.1901],
+ [-0.3400, -0.3978, 1.7395],
+ [-0.3274, 0.5040, 2.1414],
+ [-0.2815, 0.7482, 1.5920]]], device='cuda')
+
+vol, iou = box3d_overlap(corners1, corners2)
+
+print(iou[0][0])
+# should be 0.9944
\ No newline at end of file
diff --git a/ProposalNetwork/utils/tests/test_plane.py b/ProposalNetwork/utils/tests/test_plane.py
new file mode 100644
index 0000000000000000000000000000000000000000..b2d0da0fb864d5336c8cb8b5ce16dae0f41328d1
--- /dev/null
+++ b/ProposalNetwork/utils/tests/test_plane.py
@@ -0,0 +1,44 @@
+import sys
+sys.path.append('ProposalNetwork/utils')
+from plane import Plane, Plane_np
+
+import open3d as o3d
+import numpy as np
+
+import torch
+
+# Load saved point cloud and visualize it
+pcd_load = o3d.io.read_point_cloud("ProposalNetwork/utils/tests/caixa.ply")
+# o3d.visualization.draw_geometries([pcd_load])
+points = np.asarray(pcd_load.points)
+import time
+
+
+p1 = Plane()
+
+p2 = Plane_np()
+
+# points = np.array([[-2.11,1.38,0],[0,0,1.86],[1.44,1.27,0]])
+device = torch.device("cuda" if torch.cuda.is_available() else "cpu")
+point_torch = torch.from_numpy(points).to(device)
+
+# random.seed(0)
+# np.random.seed(0)
+# torch.manual_seed(0)
+t1 = time.perf_counter()
+a1 = p1.fit(point_torch, thresh=0.01, maxIteration=1000)
+t2 = time.perf_counter()
+t3 = time.perf_counter()
+a11 = p1.fit_parallel(point_torch, thresh=0.01, maxIteration=1000)
+t4 = time.perf_counter()
+t5 = time.perf_counter()
+a2 = p2.fit(points, thresh=0.01, maxIteration=1000)
+t6 = time.perf_counter()
+
+print(f'time for pyransac3d: {t6-t5}')
+print(f'time for torch: {t2-t1}')
+print(f'time for torch parallel: {t4-t3}')
+
+print(a1)
+print(a2[0],torch.from_numpy(a2[1]))
+print(a11)
\ No newline at end of file
diff --git a/ProposalNetwork/utils/utils.py b/ProposalNetwork/utils/utils.py
new file mode 100644
index 0000000000000000000000000000000000000000..7008f4544b5fb7e13c88d98d42f23d0f77c73506
--- /dev/null
+++ b/ProposalNetwork/utils/utils.py
@@ -0,0 +1,578 @@
+import torch
+import numpy as np
+import matplotlib.pyplot as plt
+#import open3d as o3d
+
+from detectron2.structures import pairwise_iou
+from pytorch3d.ops import box3d_overlap
+
+##### Proposal
+def normalize_vector(v):
+ v_mag = torch.sqrt(v.pow(2).sum())
+ v_mag = torch.max(v_mag, torch.tensor([1e-8], device=v.device))
+ v_mag = v_mag.view(1,1).expand(1,v.shape[0])
+ v = v/v_mag
+
+ return v[0]
+
+def cross_product(u, v):
+ i = u[1]*v[2] - u[2]*v[1]
+ j = u[2]*v[0] - u[0]*v[2]
+ k = u[0]*v[1] - u[1]*v[0]
+ out = torch.cat((i.view(1,1), j.view(1,1), k.view(1,1)),1)
+
+ return out[0]
+
+def compute_rotation_matrix_from_ortho6d(poses):
+ x_raw = poses[0:3]
+ y_raw = poses[3:6]
+
+ x = normalize_vector(x_raw)
+ z = cross_product(x,y_raw)
+ z = normalize_vector(z)
+ y = cross_product(z,x)
+
+ x = x.view(-1,3,1)
+ y = y.view(-1,3,1)
+ z = z.view(-1,3,1)
+ matrix = torch.cat((x,y,z), 2)[0]
+
+ return matrix
+
+def sample_normal_in_range(means, stds, count, threshold_low=None, threshold_high=None):
+ device = means.device
+ # Generate samples from a normal distribution
+ samples = torch.normal(means.unsqueeze(1).expand(-1,count), stds.unsqueeze(1).expand(-1,count))
+
+ # Ensure that all samples are greater than threshold_low and less than threshold_high
+ if threshold_high is not None and threshold_low is not None:
+ tries = 0
+ threshold_high = threshold_high.unsqueeze(1).expand_as(samples)
+ while torch.any((samples < threshold_low) | (samples > threshold_high)):
+ invalid_mask = (samples < threshold_low) | (samples > threshold_high)
+ # Replace invalid samples with new samples drawn from the normal distribution, could be done more optimal by sampling only sum(invalid mask) new samples, but matching of correct means is difficult then
+ samples[invalid_mask] = torch.normal(means.unsqueeze(1).expand(-1,count), stds.unsqueeze(1).expand(-1,count))[invalid_mask]
+
+ tries += 1
+ if tries == 10000:
+ break
+
+ return samples.to(device)
+
+def randn_orthobasis_torch(num_samples=1,num_instances=1):
+ z = torch.randn(num_instances, num_samples, 3, 3)
+ z = z / torch.norm(z, p=2, dim=-1, keepdim=True)
+ z[:, :, 0] = torch.cross(z[:, :, 1], z[:, :, 2], dim=-1)
+ z[:, :, 0] = z[:, :, 0] / torch.norm(z[:, :, 0], dim=-1, keepdim=True)
+ z[:, :, 1] = torch.cross(z[:, :, 2], z[:, :, 0], dim=-1)
+ z[:, :, 1] = z[:, :, 1] / torch.norm(z[:, :, 1], dim=-1, keepdim=True)
+ return z
+
+def randn_orthobasis(num_samples=1):
+ z = np.random.randn(num_samples, 3, 3)
+ z = z / np.linalg.norm(z, axis=-1, keepdims=True)
+ z[:, 0] = np.cross(z[:, 1], z[:, 2], axis=-1)
+ z[:, 0] = z[:, 0] / np.linalg.norm(z[:, 0], axis=-1, keepdims=True)
+ z[:, 1] = np.cross(z[:, 2], z[:, 0], axis=-1)
+ z[:, 1] = z[:, 1] / np.linalg.norm(z[:, 1], axis=-1, keepdims=True)
+ return z
+
+# ##things for making rotations
+def vec_perp(vec):
+ '''generate a vector perpendicular to vec in 3d'''
+ # https://math.stackexchange.com/a/2450825
+ a, b, c = vec
+ if a == 0:
+ return np.array([0,c,-b])
+ return np.array(normalize_vector(torch.tensor([b,-a,0])))
+
+def orthobasis_from_normal(normal, yaw_angle=0):
+ '''generate an orthonormal/Rotation matrix basis from a normal vector in 3d
+
+ returns a 3x3 matrix with the basis vectors as columns, 3rd column is the original normal vector
+ '''
+ x = rotate_vector(vec_perp(normal), normal, yaw_angle)
+ x = x / np.linalg.norm(x, ord=2)
+ y = np.cross(normal, x)
+ return np.array([x, normal, y]).T # the vectors should be as columns
+
+def rotate_vector(v, k, theta):
+ '''rotate a vector v around an axis k by an angle theta
+ it is assumed that k is a unit vector (p2 norm = 1)'''
+ # https://medium.com/@sim30217/rodrigues-rotation-formula-47489db49050
+ cos_theta = np.cos(theta)
+ sin_theta = np.sin(theta)
+
+ term1 = v * cos_theta
+ term2 = np.cross(k, v) * sin_theta
+ term3 = k * np.dot(k, v) * (1 - cos_theta)
+
+ return term1 + term2 + term3
+
+def vec_perp_t(vec):
+ '''generate a vector perpendicular to vec in 3d'''
+ # https://math.stackexchange.com/a/2450825
+ a, b, c = vec
+ if a == 0:
+ return torch.tensor([0,c,-b], device=vec.device)
+ return normalize_vector(torch.tensor([b,-a,0], device=vec.device))
+
+def orthobasis_from_normal_t(normal:torch.Tensor, yaw_angles:torch.Tensor=0):
+ '''generate an orthonormal/Rotation matrix basis from a normal vector in 3d
+
+ normal is assumed to be normalised
+
+ returns a (no. of yaw_angles)x3x3 matrix with the basis vectors as columns, 3rd column is the original normal vector
+ '''
+ n = len(yaw_angles)
+ x = rotate_vector_t(vec_perp_t(normal), normal, yaw_angles)
+ # x = x / torch.norm(x, p=2)
+ y = torch.cross(normal.view(-1,1), x)
+ # y = y / torch.norm(y, p=2, dim=1)
+ return torch.cat([x.t(), normal.unsqueeze(0).repeat(n, 1), y.t()],dim=1).reshape(n,3,3).transpose(2,1) # the vectors should be as columns
+
+def rotate_vector_t(v, k, theta):
+ '''rotate a vector v around an axis k by an angle theta
+ it is assumed that k is a unit vector (p2 norm = 1)'''
+ # https://medium.com/@sim30217/rodrigues-rotation-formula-47489db49050
+ cos_theta = torch.cos(theta)
+ sin_theta = torch.sin(theta)
+ v2 = v.view(-1,1)
+
+ term1 = v2 * cos_theta
+ term2 = torch.cross(k, v).view(-1, 1) * sin_theta
+ term3 = (k * (k @ v)).view(-1, 1) * (1 - cos_theta)
+
+ return (term1 + term2 + term3)
+
+# ########### End rotations
+def gt_in_norm_range(range,gt):
+ tmp = gt-range[0]
+ res = tmp / abs(range[1] - range[0])
+
+ return res
+
+ if range[0] > 0: # both positive
+ tmp = gt-range[0]
+ res = tmp / abs(range[1] - range[0])
+ elif range[1] > 0: # lower negative upper positive
+ if gt > 0:
+ tmp = gt-range[0]
+ else:
+ tmp = range[1]-gt
+ res = tmp / abs(range[1] - range[0])
+ else: # both negative
+ tmp = range[1]-gt
+ res = tmp / abs(range[1] - range[0])
+
+ return res
+
+def vectorized_linspace(start_tensor, end_tensor, number_of_steps):
+ # Calculate spacing
+ spacing = (end_tensor - start_tensor) / (number_of_steps - 1)
+ # Create linear spaces with arange
+ linear_spaces = torch.arange(start=0, end=number_of_steps, dtype=start_tensor.dtype, device=start_tensor.device)
+ linear_spaces = linear_spaces.repeat(start_tensor.size(0),1)
+ linear_spaces = linear_spaces * spacing[:,None] + start_tensor[:,None]
+ return linear_spaces
+
+
+
+
+
+
+
+##### Scoring
+def iou_2d(gt_box, proposal_boxes):
+ '''
+ gt_box: Boxes
+ proposal_box: Boxes
+ '''
+ IoU = pairwise_iou(gt_box,proposal_boxes).flatten()
+ return IoU
+
+def iou_3d(gt_cube, proposal_cubes):
+ """
+ Compute the Intersection over Union (IoU) of two 3D cubes.
+
+ Parameters:
+ - gt_cube: GT Cube.
+ - proposal_cube: List of Proposal Cubes.
+
+ Returns:
+ - iou: Intersection over Union (IoU) value.
+ """
+ gt_corners = gt_cube.get_all_corners()[0]
+ proposal_corners = proposal_cubes.get_all_corners()[0]
+ vol, iou = box3d_overlap(gt_corners,proposal_corners)
+ iou = iou[0]
+
+ return iou
+
+def custom_mapping(x,beta=1.7):
+ '''
+ maps the input curve to be S shaped instead of linear
+
+ Args:
+ beta: number > 1, higher beta is more aggressive
+ x: list of floats betweeen and including 0 and 1
+ beta: number > 1 higher beta is more aggressive
+ '''
+ mapped_list = []
+ for i in range(len(x)):
+ if x[i] <= 0:
+ mapped_list.append(0.0)
+ else:
+ mapped_list.append((1 / (1 + (x[i] / (1 - x[i])) ** (-beta))))
+
+ return mapped_list
+
+def mask_iou(segmentation_mask, bube_mask):
+ '''
+ Area is of segmentation_mask
+ '''
+ bube_mask = torch.tensor(bube_mask, device=segmentation_mask.device)
+ intersection = (segmentation_mask * bube_mask).sum()
+ if intersection == 0:
+ return torch.tensor(0.0)
+ union = torch.logical_or(segmentation_mask, bube_mask).to(torch.int).sum()
+ return intersection / union
+
+def mod_mask_iou(segmentation_mask, bube_mask):
+ '''
+ Area is of segmentation_mask
+ '''
+ bube_mask = torch.tensor(bube_mask, device=segmentation_mask.device)
+ intersection = (segmentation_mask * bube_mask).sum()
+ if intersection == 0:
+ return torch.tensor(0.0)
+ union = torch.logical_or(segmentation_mask, bube_mask).to(torch.int).sum()
+ return intersection**5 / union # NOTE not standard IoU
+
+def mask_iou_loss(segmentation_mask, bube_mask):
+ '''
+ Area is of segmentation_mask
+ '''
+ intersection = (segmentation_mask * bube_mask).sum()
+ if intersection == 0:
+ return torch.tensor(0.0)
+ union = torch.logical_or(segmentation_mask, bube_mask).to(torch.int).sum()
+ return intersection / union
+
+def is_gt_included(gt_cube,x_range,y_range,z_range, w_prior, h_prior, l_prior):
+ # Define how far away dimensions need to be to be counted as unachievable
+ stds_away = 1.5
+ # Center
+ because_of = []
+ if not (x_range[0] < gt_cube.center[0] < x_range[1]):
+ if (gt_cube.center[0] < x_range[0]):
+ val = abs(x_range[0] - gt_cube.center[0])
+ else:
+ val = abs(gt_cube.center[0] - x_range[1])
+ because_of.append(f'x by {val:.1f}')
+ if not (y_range[0] < gt_cube.center[1] < y_range[1]):
+ if (gt_cube.center[1] < y_range[0]):
+ val = abs(y_range[0] - gt_cube.center[1])
+ else:
+ val = abs(gt_cube.center[1] - y_range[1])
+ because_of.append(f'y by {val:.1f}')
+ # Depth
+ if not (z_range[0] < gt_cube.center[2] < z_range[1]):
+ if (gt_cube.center[2] < z_range[0]):
+ val = abs(z_range[0] - gt_cube.center[2])
+ else:
+ val = abs(gt_cube.center[2] - z_range[1])
+ because_of.append(f'z by {val:.1f}')
+ # Dimensions
+ if (gt_cube.dimensions[0] < w_prior[0]-stds_away*w_prior[1]):
+ because_of.append('w-')
+ if (gt_cube.dimensions[0] > w_prior[0]+stds_away*w_prior[1]):
+ because_of.append('w+')
+ if (gt_cube.dimensions[1] < h_prior[0]-stds_away*h_prior[1]):
+ because_of.append('h-')
+ if (gt_cube.dimensions[1] > h_prior[0]+stds_away*h_prior[1]):
+ because_of.append('h+')
+ if (gt_cube.dimensions[2] < l_prior[0]-stds_away*l_prior[1]):
+ because_of.append('l-')
+ if (gt_cube.dimensions[2] > l_prior[0]+stds_away*l_prior[1]):
+ because_of.append('l+')
+ if because_of == []:
+ return True
+ else:
+ print('GT cannot be found due to',because_of)
+ return False
+
+ # rotation nothing yet
+
+def euler_to_unit_vector(eulers):
+ """
+ Convert Euler angles to a unit vector.
+ """
+ yaw, pitch, roll = eulers
+
+ # Calculate the components of the unit vector
+ x = np.cos(yaw) * np.cos(pitch)
+ y = np.sin(yaw) * np.cos(pitch)
+ z = np.sin(pitch)
+
+ # Normalize the vector
+ length = np.sqrt(x**2 + y**2 + z**2)
+ unit_vector = np.array([x, y, z]) / length
+
+ return unit_vector
+
+
+# helper functions for plotting segmentation masks
+def show_mask(mask, ax, random_color=False):
+ if random_color:
+ color = np.concatenate([np.random.random(3), np.array([0.6])], axis=0)
+ else:
+ color = np.array([30/255, 144/255, 255/255, 0.6])
+ h, w = mask.shape[-2:]
+ mask_image = mask.reshape(h, w, 1) * color.reshape(1, 1, -1)
+ ax.imshow(mask_image)
+
+def show_mask2(masks:np.array, im:np.array, random_color=False):
+ """
+ Display the masks on top of the image.
+
+ Args:
+ masks (np.array): Array of masks with shape (h, w, 4).
+ im (np.array): Image with shape (h, w, 3).
+ random_color (bool, optional): Whether to use random colors for the masks. Defaults to False.
+
+ Returns:
+ np.array: Image with masks displayed on top.
+ """
+ im_expanded = np.concatenate((im, np.ones((im.shape[0],im.shape[1],1))*255), axis=-1)/255
+
+ mask_image = np.zeros((im.shape[0],im.shape[1],4))
+ for i, mask in enumerate(masks):
+ if isinstance(random_color, list):
+ color = random_color[i]
+ else:
+ color = np.concatenate([np.random.random(3), np.array([0.6])], axis=0)
+ h, w = mask.shape[-2:]
+ mask_sub = mask.reshape(h, w, 1) * color.reshape(1, 1, -1)
+ mask_image = mask_image + mask_sub
+ mask_binary = (mask_image > 0).astype(bool)
+ im_out = im_expanded * ~mask_binary + (0.5* mask_image + 0.5 * (im_expanded * mask_binary))
+ im_out = im_out.clip(0,1)
+ return im_out
+
+def show_points(coords, labels, ax, marker_size=375):
+ pos_points = coords[labels==1]
+ neg_points = coords[labels==0]
+ ax.scatter(pos_points[:, 0], pos_points[:, 1], color='green', marker='*', s=marker_size, edgecolor='white', linewidth=1.25)
+ ax.scatter(neg_points[:, 0], neg_points[:, 1], color='red', marker='*', s=marker_size, edgecolor='white', linewidth=1.25)
+
+def show_box(box, ax):
+ x0, y0 = box[0], box[1]
+ w, h = box[2] - box[0], box[3] - box[1]
+ ax.add_patch(plt.Rectangle((x0, y0), w, h, edgecolor='green', facecolor=(0,0,0,0), lw=2))
+
+
+
+
+
+
+
+
+
+
+
+
+
+
+
+# Convex Hull
+import torch
+
+def direction(p1, p2, p3):
+ return (p2[0] - p1[0]) * (p3[1] - p1[1]) - (p2[1] - p1[1]) * (p3[0] - p1[0])
+
+def distance_sq(p1, p2):
+ return (p2[0] - p1[0])**2 + (p2[1] - p1[1])**2
+
+def findDuplicates(arr):
+ Len = len(arr)
+ ifPresent = False
+ a1 = []
+ idx = []
+ for i in range(Len - 1):
+ for j in range(i + 1, Len):
+ # Checking if element is present in the ArrayList or not if present then break
+ if torch.all(arr[i] == arr[j]):
+ # if len(a1) == 0:
+ # a1 arr[i]
+ # idx.append(i)
+ # ifPresent = True
+ # else:
+ # # if arr[i] in a1:
+ # # break
+ # # # If element is not present in the ArrayList then add it to ArrayList and make ifPresent true
+ # # else:
+ a1.append(arr[i])
+ idx.append(i)
+ ifPresent = True
+
+ if ifPresent:
+ return set(idx) # lazi inefficient implementation
+ else:
+ return None
+
+def jarvis_march(points):
+ '''https://algorithmtutor.com/Computational-Geometry/Convex-Hull-Algorithms-Jarvis-s-March/
+ https://algorithmtutor.com/Computational-Geometry/Determining-if-two-consecutive-segments-turn-left-or-right/ '''
+ # remove duplicates
+ duplicates = findDuplicates(points)
+ # this is necessary if there are > 2 duplicates of the same element
+ if duplicates is not None:
+ plusone = torch.zeros_like(points)
+ for i, d in enumerate(duplicates):
+ plusone[d] += i + 1
+ points = points + plusone
+
+ # find the lower left point
+ min_x = torch.min(points[:, 0])
+ candidates = (points[:, 0] == min_x).nonzero(as_tuple=True)[0]
+
+ # If there are multiple points, choose the one with the highest y value
+ if len(candidates) > 1:
+ index = candidates[torch.argmax(points[candidates][:, 1])]
+ else:
+ index = candidates[0]
+
+ a = points[index]
+
+ # selection sort
+ l = index
+ result = []
+ result.append(a)
+
+ while (True):
+ q = (l + 1) % len(points)
+ for i in range(len(points)):
+ if i == l:
+ continue
+ # find the greatest left turn
+ # in case of collinearity, consider the farthest point
+ d = direction(points[l], points[i], points[q])
+ if d > 0 or (d == 0 and distance_sq(points[i], points[l]) > distance_sq(points[q], points[l])):
+ q = i
+ l = q
+ if l == index:
+ break
+ result.append(points[q])
+
+ return torch.flip(torch.stack(result), [0,])
+
+def fill_polygon(mask, polygon):
+ '''
+ inspired by https://web.archive.org/web/20120323102807/http://local.wasp.uwa.edu.au/~pbourke/geometry/insidepoly/
+ '''
+ h, w = mask.shape
+ Y, X = torch.meshgrid(torch.arange(h), torch.arange(w), indexing='ij') # or xy??? xy is the numpy was
+ grid_coords = torch.stack([X.flatten(), Y.flatten()], dim=1).float().to(mask.device)
+
+ new_mask = torch.ones(h, w, device=mask.device)
+ zeros = torch.zeros(h, w, device=mask.device)
+ ones = torch.ones(h, w, device=mask.device)
+
+ # For some reason it is easier for me to comprehend the algorithm if we iterate counter-clockwise
+ for i in range(len(polygon)):
+ v1 = polygon[i]
+ v2 = polygon[(i + 1) % len(polygon)]
+
+ # Determine the direction of the edge
+ edge_direction = v2 - v1
+
+ # Given a line segment between P0 (x0,y0) and P1 (x1,y1), another point P (x,y) has the following relationship to the line segment.
+ # Compute
+ # (y - y0) (x1 - x0) - (x - x0) (y1 - y0)
+ # Check if the point is to the left of the edge
+ points = (grid_coords[:, 0] - v1[0]) * edge_direction[1] - (grid_coords[:, 1] - v1[1]) * edge_direction[0]
+ # we can do the threshold in a clever differentiable way
+ # this sets all values to be between 0 and 1
+ is_left = torch.min(torch.max(points.view(h, w), zeros), ones)
+
+ # do the intersection of the 2 masks, this progressily builds op the polygon
+ new_mask = new_mask * is_left
+
+ return new_mask
+
+def convex_hull(mask, coords):
+ hull = jarvis_march(coords)
+ new_mask = fill_polygon(mask, hull)
+ return new_mask
+
+if __name__ == '__main__':
+ import matplotlib.pyplot as plt
+ mask = torch.zeros(700, 700, dtype=torch.bool)
+ # p = torch.tensor([[5,6],[21.0,7],[21,20],[10,20],[15,20],[5,20],[11,8],[15,15],[17,6],[11,15]])
+
+ p = torch.tensor([[271.0000, 356.0000],
+ [ 25.3744, 356.0000],
+ [ 0.0000, 356.0000],
+ [ 0.0000, 89.5266],
+ [271.0000, 159.3112],
+ [ 95.5653, 201.7484],
+ [ 0.0000, 0.0000],
+ [271.0000, 0.0000]])
+
+ p2 = torch.tensor([[150.3456, 0.0000],
+ [479.0000, 0.0000],
+ [ 11.8427, 0.0000],
+ [ 0.0000, 0.0000],
+ [121.4681, 232.5976],
+ [375.6230, 383.9329],
+ [ 12.8765, 630.0000],
+ [ 0.0000, 344.7250]])
+
+ p3 = torch.tensor([[290.9577, 171.1176],
+ [197.7348, 483.7612],
+ [383.0000, 504.0000],
+ [383.0000, 27.6211],
+ [ 2.2419, 52.6505],
+ [ 0.0000, 399.6908],
+ [ 0.0000, 504.0000],
+ [ 0.0000, 0.0000]])
+
+ p4 = torch.tensor([[271.0000, 19.5241],
+ [271.0000, 356.0000],
+ [ 0.0000, 0.0000],
+ [271.0000, 0.0000],
+ [ 0.0000, 0.0000],
+ [163.0264, 77.9408],
+ [164.2467, 321.0222],
+ [ 0.0000, 356.0000],
+ [ 0.0000, 0.0000]])
+
+ p5 = torch.tensor([[272.0000, 1.0000],
+ [ 0.0000, 173.5156],
+ [ 74.8860, 141.3913],
+ [253.8221, 0.0000],
+ [271.0000, 0.0000],
+ [271.0000, 356.0000],
+ [262.5294, 327.9978],
+ [271.0000, 120.8048]])
+
+ mask5 = convex_hull(mask, p5)
+ mask4 = convex_hull(mask, p4)
+ mask1 = convex_hull(mask, p)
+ mask2 = convex_hull(mask, p2)
+ mask3 = convex_hull(mask, p3)
+ fig, ax = plt.subplots(1,5, figsize=(20,5))
+ ax[0].scatter(p[:,0], p[:,1], c='r')
+ ax[1].scatter(p2[:,0], p2[:,1], c='b')
+ ax[2].scatter(p3[:,0], p3[:,1], c='g')
+ ax[3].scatter(p4[:,0], p4[:,1], c='y')
+ ax[4].scatter(p5[:,0], p5[:,1], c='m')
+
+ ax[0].imshow(mask1)
+ ax[1].imshow(mask2)
+ ax[2].imshow(mask3)
+ ax[3].imshow(mask4)
+ ax[4].imshow(mask5)
+ plt.show()
+ a = 2
diff --git a/ProposalNetwork/utils/visualise_random_rotation.py b/ProposalNetwork/utils/visualise_random_rotation.py
new file mode 100644
index 0000000000000000000000000000000000000000..dc3c51b582e755a080968855019ec320765dfe88
--- /dev/null
+++ b/ProposalNetwork/utils/visualise_random_rotation.py
@@ -0,0 +1,159 @@
+import matplotlib.pyplot as plt
+import numpy as np
+import torch
+from cubercnn import util
+
+# From this awesome guy
+# https://math.stackexchange.com/a/4832876
+
+
+# https://math.stackexchange.com/questions/442418/random-generation-of-rotation-matrices/1602779#1602779
+# http://home.lu.lv/~sd20008/papers/essays/Random%20unitary%20[paper].pdf
+# https://github.com/alecjacobson/gptoolbox/blob/master/matrix/rand_rotation.m
+def qr_full(num_samples=1):
+ z = np.random.randn(num_samples, 3, 3)
+ q, r = np.linalg.qr(z)
+ sign = 2 * (np.diagonal(r, axis1=-2, axis2=-1) >= 0) - 1
+ rot = q
+ rot *= sign[..., None, :]
+ rot[:, 0, :] *= np.linalg.det(rot)[..., None]
+ return rot
+
+def qr_full_torch(num_samples=1):
+ z = torch.randn(num_samples, 3, 3)
+ q, r = torch.linalg.qr(z)
+ sign = 2 * (torch.diagonal(r, dim1=-2, dim2=-1) >= 0) - 1
+ rot = q
+ rot *= sign[..., None, :]
+ rot[:, 0, :] *= torch.linalg.det(rot)[..., None]
+ return rot
+
+def randn_orthobasis_torch(num_samples=1):
+ z = torch.randn(num_samples, 3, 3)
+ z = z / torch.norm(z, p=2, dim=-1, keepdim=True)
+ z[:, 0] = torch.cross(z[:, 1], z[:, 2], dim=-1)
+ z[:, 0] = z[:, 0] / torch.norm(z[:, 0], dim=-1, keepdim=True)
+ z[:, 1] = torch.cross(z[:, 2], z[:, 0], dim=-1)
+ z[:, 1] = z[:, 1] / torch.norm(z[:, 1], dim=-1, keepdim=True)
+ return z
+
+# https://math.stackexchange.com/questions/442418/random-generation-of-rotation-matrices/1288873#1288873
+# https://math.stackexchange.com/questions/44689/how-to-find-a-random-axis-or-unit-vector-in-3d/44701#44701
+def randn_orthobasis(num_samples=1):
+ z = np.random.randn(num_samples, 3, 3)
+ z = z / np.linalg.norm(z, axis=-1, keepdims=True)
+ z[:, 0] = np.cross(z[:, 1], z[:, 2], axis=-1)
+ z[:, 0] = z[:, 0] / np.linalg.norm(z[:, 0], axis=-1, keepdims=True)
+ z[:, 1] = np.cross(z[:, 2], z[:, 0], axis=-1)
+ z[:, 1] = z[:, 1] / np.linalg.norm(z[:, 1], axis=-1, keepdims=True)
+ return z
+
+# https://math.stackexchange.com/questions/442418/random-generation-of-rotation-matrices/4394036#4394036
+# https://math.stackexchange.com/questions/44689/how-to-find-a-random-axis-or-unit-vector-in-3d/44701#44701
+def randn_axis(num_samples=1, corrected=True):
+ u = np.random.uniform(0, 1, size=num_samples)
+ z = np.random.randn(num_samples, 1, 3)
+ z = z / np.linalg.norm(z, axis=-1, keepdims=True)
+
+ if corrected:
+ t = np.linspace(0, np.pi, 1024)
+ cdf_psi = (t - np.sin(t)) / np.pi
+ psi = np.interp(u, cdf_psi, t, left=0, right=np.pi)
+ else:
+ psi = 2 * np.pi * u
+
+ return rot3x3_from_axis_angle(z, psi)
+
+# https://math.stackexchange.com/questions/442418/random-generation-of-rotation-matrices/442423#442423
+# https://math.stackexchange.com/questions/44689/how-to-find-a-random-axis-or-unit-vector-in-3d/44691#44691
+def nbubis(num_samples=1, corrected=True):
+ u1 = np.random.uniform(0, 1, size=num_samples)
+ u2 = np.random.uniform(0, 1, size=num_samples)
+ u3 = np.random.uniform(0, 1, size=num_samples)
+
+ theta = np.arccos(2 * u1 - 1)
+ phi = 2 * np.pi * u2
+ axis_vector = [
+ np.sin(theta) * np.cos(phi),
+ np.sin(theta) * np.sin(phi),
+ np.cos(theta),
+ ]
+ axis_vector = np.stack(axis_vector, axis=1).reshape(-1, 1, 3)
+
+ if corrected:
+ t = np.linspace(0, np.pi, 1024)
+ cdf_psi = (t - np.sin(t)) / np.pi
+ psi = np.interp(u3, cdf_psi, t, left=0, right=np.pi)
+ else:
+ psi = 2 * np.pi * u3
+
+ return rot3x3_from_axis_angle(axis_vector, psi)
+
+# https://math.stackexchange.com/questions/442418/random-generation-of-rotation-matrices/1602779#1602779
+def qr_half(num_samples=1):
+ z = np.random.randn(num_samples, 3, 3)
+ q, r = np.linalg.qr(z)
+ return q
+
+def euler_angles(num_samples=1):
+ rx = np.random.rand(num_samples) * np.pi - np.pi/2
+ ry = np.random.rand(num_samples) * np.pi - np.pi/2
+ rz = np.random.rand(num_samples) * np.pi - np.pi/2
+ # loop over all
+ rotation_matrix = np.array([util.euler2mat([x,y,z]) for x, y, z in zip(rx,ry,rz)])
+ return rotation_matrix
+
+# https://en.wikipedia.org/wiki/Rodrigues%27_rotation_formula#Matrix_notation
+def rot3x3_from_axis_angle(axis_vector, angle):
+ angle = np.atleast_1d(angle)[..., None, None]
+ K = np.cross(np.eye(3), axis_vector)
+ return np.eye(3) + np.sin(angle) * K + (1 - np.cos(angle)) * (K @ K)
+
+def plot_scatter(pointses, filename, kwargses):
+ fig = plt.figure()
+ ax = fig.add_subplot(projection="3d", computed_zorder=False)
+ for points, kwargs in zip(pointses, kwargses):
+ ax.scatter(*np.asarray(points).T, marker=".", **kwargs)
+ ax.view_init(elev=15, azim=41, roll=0)
+ ax.set(xlim=(-1, 1), ylim=(-1, 1), zlim=(-1, 1))
+ ax.set_aspect("equal", adjustable="box")
+ ax.set_title(filename)
+ fig.savefig('ProposalNetwork/output/random_rotation/rot3x3_'+filename+'.png', dpi=300, bbox_inches="tight", pad_inches=0)
+ # plt.show()
+ # exit()
+ plt.close(fig)
+
+METHODS = {
+ "randn_orthobasis_torch": randn_orthobasis_torch,
+ "qr_full_torch": qr_full_torch,
+ "euler": euler_angles,
+ "randn_orthobasis": randn_orthobasis,
+ "randn_axis": randn_axis,
+ "randn_axis_incorrect": lambda **kwargs: randn_axis(corrected=False, **kwargs),
+ "nbubis": nbubis,
+ "nbubis_incorrect": lambda **kwargs: nbubis(corrected=False, **kwargs),
+ "qr_half": qr_half,
+ "qr_full": qr_full,
+}
+
+import time
+import os
+os.makedirs('ProposalNetwork/output/random_rotation',exist_ok=True)
+# x is the starting point; y contains various sample rotated points.
+# x = np.array([1.0, 0.0, 0.0])
+x = np.array([1 / 9, -4 / 9, 8 / 9], dtype=np.float32)
+x /= np.linalg.norm(x) # Normalize to unit vector, just in case.
+for name, func in METHODS.items():
+ t1 = time.perf_counter()
+ rot = func(num_samples=5000 // (2 if "_half" in name else 1))
+ t2 = time.perf_counter()
+ print(f'{name}\t\t\t Time: {t2-t1:.4f}')
+ if 'torch' in name:
+ y = rot @ torch.from_numpy(x)
+ else:
+ y = rot @ x
+ plot_scatter(
+ [y, [x]],
+ f"{name}",
+ [{"s": 1, "alpha": 0.5}, {"s": 64, "color": "#ff77cc"}],
+ )
\ No newline at end of file
diff --git a/README.md b/README.md
index a364be255ae375f19bde6e86b980a80af4b76802..5dfe8aa5a66b387cf808b3014db3e33974baad0d 100644
--- a/README.md
+++ b/README.md
@@ -1,11 +1,299 @@
---
-title: Weakly Supervised 3DOD
-emoji: 📚
+title: Test Dock
+emoji: 📈
colorFrom: gray
-colorTo: red
+colorTo: blue
sdk: docker
pinned: false
license: apache-2.0
---
-Check out the configuration reference at https://huggingface.co/docs/hub/spaces-config-reference
+# Weak supervised 3D Object Detection
+Based on the Omni3D dataset & Cube R-CNN model
+[[`Project Page`](https://garrickbrazil.com/omni3d)] [[`arXiv`](https://arxiv.org/abs/2207.10660)] [[`BibTeX`](#citing)]
+
+This is the code accompanying our thesis which focuses on weakly-supervised 3D object detection, extinguishing the need for such data. By specifically investigating monocular methods, we leverage the high accessibility of single-camera systems over costly LiDAR sensors or complex multi-camera setups. We create three methods using 2D box annotations: A **proposal-and-scoring method**, a **pseudo-ground-truth method**, and a **weak Cube R-CNN**. The proposal method generates 1000 cubes per object and scores them. The prediction of this method is used as a pseudo ground truth in the [[`Cube R-CNN framework`](https://garrickbrazil.com/omni3d)]. To create a weak Cube RCNN, we modify the framework by replacing its 3D loss functions with ones based solely on 2D annotations. Our methods rely heavily on external, strong generalised deep learning models to infer spatial information in scenes. Experimental results show that all models perform comparably to an annotation time-equalised Cube R-CNN, whereof the pseudo ground truth method achieves the highest accuracy. The results show the methods’ ability to understand scenes in 3D, providing satisfactory visual results. Although not precise enough for centimetre accurate measurements, the methods provide a solid foundation for further research.
+
+# Brief outline of method
+We use rely heavily on the [Depth Anything]([github.com/](https://github.com/LiheYoung/Depth-Anything)) for processing the depth of images. An example of which can be seen below.
+
+
+
+We interpret the depth maps as point clouds like the one below. This enables us to identify the ground and determine which way is up in images.
+
+
+
+
+# Example results
+
+
+
+
+ Proposal method
+
+
+
+
+
+ Top view
+
+
+
+
+
+
+
+
+
+ Pseudo ground truth method
+
+
+
+
+
+ Top view
+
+
+
+
+
+
+
+
+
+ Weak Cube R-CNN
+
+
+
+
+
+ Top view
+
+
+
+
+
+
+
+
+
+ Time equalised Cube R-CNN
+
+
+
+
+
+ Top view
+
+
+
+
+
+
+
+
+
+ Standard (benchmark) Cube R-CNN
+
+
+
+
+
+ Top view
+
+
+
+
+
+
+
+# Updated results
+We found some weird inconsistencies in our testing, namely the postprocessing of the 2D box predictions was missing for the proposal method. After rerunning the models, the results are as follows.
+
+| | **AP2D** | **AP3D** | **AP3D@15** | **AP3D@25** | **AP3D@50** |
+|-----|----:|----:|----:|----:|----:|
+| Proposal method | 8.26 | 5.68 | 9.31 | 5.37 | 0.24 |
+| Pseudo GT | 10.23 | **6.47** | **10.83** | **6.74** | **0.37** |
+| Weak Cube R-CNN | **12.62** | 4.88 | 8.44 | 3.77 | 0.06 |
+| Time-equalised Cube R-CNN | 3.89 | 3.27 | 5.30 | 3.28 | 0.39 |
+| Cube R-CNN | 16.51 | 15.08 | 21.34 | 16.2 | 4.56 |
+
+# How the code works
+All the models are defined in the different config files. The config files define different meta architectures and ROI heads. A meta architecture is the overall model, while the ROI head is the part doing the processing for each Region of interest. In theory these different components should be possible to swap between each method, such that for instance the weak loss uses the meta architecture of the proposal method, but this is not tested.
+
+It is possible to train only the 2D detector by using the Base_Omni3D.yaml and setting `MODEL.LOSS_W_3D = 0`. Check out the `.vscode/launch.json` for how to call the different experiments.
+
+
+## Installation
+Main dependencies
+- Detectron2
+- PyTorch
+- PyTorch3D
+- COCO
+
+To get all submodules
+```sh
+# to get the submodules
+git submodule update --init
+# to get the segmentation method
+./download_segment_anything.sh
+cd segment-anything
+pip install -e .
+cd ..
+# to get the depth model
+cd depth
+./download_models.sh
+cd ..
+```
+
+We found it to be a bit finicky to compile Pytorc3D, so we would advise to pick a python version which has a prebuilt pytorch3D available (check their github). Otherwise this worked for us. We Use python 3.10 because then you wont have to build pytorch3d from source, which apparently does not work on the hpc
+Detectron2. First install pytorch, load a corresponding cuda version that matches (check with a python torch.__version__, I used 12.1.1), then load a recent gcc version (>12.3)
+
+```bash
+pip install wheel ninja
+pip install 'git+https://github.com/facebookresearch/detectron2.git'
+```
+Pytorch3d
+```bash
+module swap nvhpc/23.5-nompi # get the cuda compiler
+pip install "git+https://github.com/facebookresearch/pytorch3d.git@stable"
+pip install --no-index --no-cache-dir pytorch3d -f https://dl.fbaipublicfiles.com/pytorch3d/packaging/wheels/py310_cu121_pyt210/download.html
+```
+
+We used both pytorch 2.0.1 and 2.1 for experiments
+
+``` bash
+# setup new evironment
+conda create -n cubercnn python=3.10
+source activate cubercnn
+
+# main dependencies
+conda install -c fvcore -c iopath -c conda-forge -c pytorch3d -c pytorch fvcore iopath pytorch3d pytorch torchvision cudatoolkit
+
+# OpenCV, COCO, detectron2
+pip install cython opencv-python
+pip install 'git+https://github.com/cocodataset/cocoapi.git#subdirectory=PythonAPI'
+
+# other dependencies
+conda install -c conda-forge scipy seaborn
+```
+
+## Demo
+
+To run the Cube R-CNN demo on a folder of input images using our `DLA34` model trained on the full Omni3D dataset,
+
+``` bash
+# Download example COCO images
+sh demo/download_demo_COCO_images.sh
+
+# Run an example demo
+python demo/demo.py \
+--config-file cubercnn://omni3d/cubercnn_DLA34_FPN.yaml \
+--input-folder "datasets/coco_examples" \
+--threshold 0.25 --display \
+MODEL.WEIGHTS cubercnn://omni3d/cubercnn_DLA34_FPN.pth \
+OUTPUT_DIR output/demo
+```
+locally on the HPC we found some problems with the FVCORE_CACHE, setting it manually resolves these issues.
+```bash
+export FVCORE_CACHE='/work3/s194235'
+python demo/demo.py \
+--config-file cubercnn://omni3d/cubercnn_DLA34_FPN.yaml \
+--input-folder "datasets/coco_examples" \
+--threshold 0.25 --display \
+MODEL.WEIGHTS cubercnn://omni3d/cubercnn_DLA34_FPN.pth \
+OUTPUT_DIR output/demo
+```
+
+See [`demo.py`](demo/demo.py) for more details. For example, if you know the camera intrinsics you may input them as arguments with the convention `--focal-length ` and `--principal-point `. See our [`MODEL_ZOO.md`](MODEL_ZOO.md) for more model checkpoints.
+
+## Omni3D Data
+See [`DATA.md`](DATA.md) for instructions on how to download and set up images and annotations for training and evaluating Cube R-CNN. We only used the SUNRGBD dataset, but it is very easy to extend to other datasets listed in the datasets folder.
+
+## Training Cube R-CNN on Omni3D
+
+We provide config files for trainin Cube R-CNN on
+* Omni3D: [`configs/Base_Omni3D.yaml`](configs/Base_Omni3D.yaml)
+* Omni3D indoor: [`configs/Base_Omni3D_in.yaml`](configs/Base_Omni3D_in.yaml)
+* Omni3D outdoor: [`configs/Base_Omni3D_out.yaml`](configs/Base_Omni3D_out.yaml)
+
+We train on 48 GPUs using [submitit](https://github.com/facebookincubator/submitit) which wraps the following training command,
+```bash
+python tools/train_net.py \
+ --config-file configs/Base_Omni3D.yaml \
+ OUTPUT_DIR output/omni3d_example_run
+```
+
+Note that our provided configs specify hyperparameters tuned for 48 GPUs. You could train on 1 GPU (though with no guarantee of reaching the final performance) as follows,
+``` bash
+python tools/train_net.py \
+ --config-file configs/Base_Omni3D.yaml --num-gpus 1 \
+ SOLVER.IMS_PER_BATCH 4 SOLVER.BASE_LR 0.0025 \
+ SOLVER.MAX_ITER 5568000 SOLVER.STEPS (3340800, 4454400) \
+ SOLVER.WARMUP_ITERS 174000 TEST.EVAL_PERIOD 1392000 \
+ VIS_PERIOD 111360 OUTPUT_DIR output/omni3d_example_run
+```
+
+### Tips for Tuning Hyperparameters
+
+Our Omni3D configs are designed for multi-node training.
+
+We follow a simple scaling rule for adjusting to different system configurations. We find that 16GB GPUs (e.g. V100s) can hold 4 images per batch when training with a `DLA34` backbone. If $g$ is the number of GPUs, then the number of images per batch is $b = 4g$. Let's define $r$ to be the ratio between the recommended batch size $b_0$ and the actual batch size $b$, namely $r = b_0 / b$. The values for $b_0$ can be found in the configs. For instance, for the full Omni3D training $b_0 = 196$ as shown [here](https://github.com/facebookresearch/omni3d/blob/main/configs/Base_Omni3D.yaml#L4).
+We scale the following hyperparameters as follows:
+
+ * `SOLVER.IMS_PER_BATCH` $=b$
+ * `SOLVER.BASE_LR` $/=r$
+ * `SOLVER.MAX_ITER` $*=r$
+ * `SOLVER.STEPS` $*=r$
+ * `SOLVER.WARMUP_ITERS` $*=r$
+ * `TEST.EVAL_PERIOD` $*=r$
+ * `VIS_PERIOD` $*=r$
+
+We tune the number of GPUs $g$ such that `SOLVER.MAX_ITER` is in a range between about 90 - 120k iterations. We cannot guarantee that all GPU configurations perform the same. We expect noticeable performance differences at extreme ends of resources (e.g. when using 1 GPU).
+
+## Inference on Omni3D
+
+To evaluate trained models from Cube R-CNN's [`MODEL_ZOO.md`](MODEL_ZOO.md), run
+
+```
+python tools/train_net.py \
+ --eval-only --config-file cubercnn://omni3d/cubercnn_DLA34_FPN.yaml \
+ MODEL.WEIGHTS cubercnn://omni3d/cubercnn_DLA34_FPN.pth \
+ OUTPUT_DIR output/evaluation
+```
+
+Our evaluation is similar to COCO evaluation and uses $IoU_{3D}$ (from [PyTorch3D](https://github.com/facebookresearch/pytorch3d/blob/main/pytorch3d/ops/iou_box3d.py)) as a metric. We compute the aggregate 3D performance averaged across categories.
+
+To run the evaluation on your own models outside of the Cube R-CNN evaluation loop, we recommending using the `Omni3DEvaluationHelper` class from our [evaluation](https://github.com/facebookresearch/omni3d/blob/main/cubercnn/evaluation/omni3d_evaluation.py#L60-L88) similar to how it is utilized [here](https://github.com/facebookresearch/omni3d/blob/main/tools/train_net.py#L68-L114).
+
+The evaluator relies on the detectron2 MetadataCatalog for keeping track of category names and contiguous IDs. Hence, it is important to set these variables appropriately.
+```
+# (list[str]) the category names in their contiguous order
+MetadataCatalog.get('omni3d_model').thing_classes = ...
+
+# (dict[int: int]) the mapping from Omni3D category IDs to the contiguous order
+MetadataCatalog.get('omni3d_model').thing_dataset_id_to_contiguous_id = ...
+```
+
+In summary, the evaluator expects a list of image-level predictions in the format of:
+```
+{
+ "image_id": the unique image identifier from Omni3D,
+ "K": 3x3 intrinsics matrix for the image,
+ "width": image width,
+ "height": image height,
+ "instances": [
+ {
+ "image_id": the unique image identifier from Omni3D,
+ "category_id": the contiguous category prediction IDs,
+ which can be mapped from Omni3D's category ID's using
+ MetadataCatalog.get('omni3d_model').thing_dataset_id_to_contiguous_id
+ "bbox": [float] 2D box as [x1, y1, x2, y2] used for IoU2D,
+ "score": the confidence score for the object,
+ "depth": the depth of the center of the object,
+ "bbox3D": list[list[float]] 8x3 corner vertices used for IoU3D,
+ }
+ ...
+ ]
+}
+```
diff --git a/app.py b/app.py
new file mode 100644
index 0000000000000000000000000000000000000000..fb905b028de2ec1ed71ba6c0d665d007f78eeca4
--- /dev/null
+++ b/app.py
@@ -0,0 +1,290 @@
+import numpy as np
+import gradio as gr
+from io import BytesIO
+import matplotlib.pyplot as plt
+
+import logging
+import os
+import sys
+import numpy as np
+import torch
+
+from detectron2.checkpoint import DetectionCheckpointer
+from detectron2.config import get_cfg
+from detectron2.data import transforms as T
+from cubercnn.data.generate_depth_maps import depth_of_images, setup_depth_model
+from cubercnn.data.generate_ground_segmentations import find_ground, init_segmentation, load_image2
+from cubercnn.modeling.backbone import build_dla_from_vision_fpn_backbone
+from groundingdino.util.inference import load_model
+
+sys.path.append(os.getcwd())
+np.set_printoptions(suppress=True)
+
+from cubercnn.config import get_cfg_defaults
+from cubercnn.modeling.meta_arch import build_model
+from cubercnn import util, vis
+
+model_loaded = None
+model, depth_model, ground_model, segmentor = None, None, None, None
+
+def generate_imshow_plot(depth_map):
+ # Generate a dummy depth map for demonstration
+ # Create a Matplotlib figure and axis
+ fig, ax = plt.subplots(dpi=200, tight_layout=True)
+
+ # Display the depth map using imshow
+ cax = ax.imshow(depth_map, cmap='viridis')
+
+ # Add a colorbar to the plot
+ fig.colorbar(cax, shrink=0.8)
+ return fig
+
+def do_test(im, threshold, model_str):
+ if im is None:
+ return None, None
+ # have to do this small workaround to only load the models once
+ global model_loaded
+ global model, depth_model, ground_model, segmentor
+ if model_loaded != model_str:
+ model, depth_model, ground_model, segmentor = load_model_config(model_str)
+ model_loaded = model_str
+
+ model.eval()
+
+ thres = threshold
+
+ min_size = 512
+ max_size = 4096
+ augmentations = T.AugmentationList([T.ResizeShortestEdge(min_size, max_size, "choice")])
+
+ category_path = 'configs/category_meta.json'
+
+ # store locally if needed
+ if category_path.startswith(util.CubeRCNNHandler.PREFIX):
+ category_path = util.CubeRCNNHandler._get_local_path(util.CubeRCNNHandler, category_path)
+
+ metadata = util.load_json(category_path)
+ cats = metadata['thing_classes']
+
+ image_shape = im.shape[:2] # h, w
+
+ h, w = image_shape
+
+ focal_length_ndc = 4.0
+ focal_length = focal_length_ndc * h / 2
+
+ px, py = w/2, h/2
+
+ K = np.array([
+ [focal_length, 0.0, px],
+ [0.0, focal_length, py],
+ [0.0, 0.0, 1.0]
+ ])
+
+ # dummy
+ aug_input = T.AugInput(im)
+ tfms = augmentations(aug_input)
+ image = aug_input.image
+ # model.to(device)
+ if model_str == "Proposal method":
+ image_source, image_tensor = load_image2(im, device='cpu')
+ ground_map = find_ground(image_source, image_tensor, ground_model, segmentor, device='cpu')
+ if ground_map is not None: is_ground = True
+ else: is_ground = False
+ depth_map = depth_of_images(im, depth_model)
+
+
+ if is_ground:
+ ground_map = tfms.apply_image(ground_map*1.0)
+ ground_map = torch.as_tensor(ground_map)
+ else:
+ ground_map = None
+ depth_map = tfms.apply_image(depth_map)
+
+ # first you must run the scripts to get the ground and depth map for the images
+ batched = [{
+ 'image': torch.as_tensor(np.ascontiguousarray(image.transpose(2, 0, 1))),
+ 'depth_map': torch.as_tensor(depth_map),
+ 'ground_map': ground_map,
+ 'height': image_shape[0], 'width': image_shape[1], 'K': K
+ }]
+ else:
+ batched = [{
+ 'image': torch.as_tensor(np.ascontiguousarray(image.transpose(2, 0, 1))),
+ 'height': image_shape[0], 'width': image_shape[1], 'K': K
+ }]
+ with torch.no_grad():
+ dets = model(batched)[0]['instances']
+
+ n_det = len(dets)
+
+ meshes = []
+ meshes_text = []
+
+ if n_det > 0:
+ for idx, (corners3D, center_cam, center_2D, dimensions, pose, score, cat_idx) in enumerate(zip(
+ dets.pred_bbox3D, dets.pred_center_cam, dets.pred_center_2D, dets.pred_dimensions,
+ dets.pred_pose, dets.scores, dets.pred_classes
+ )):
+
+ # skip
+ if score < thres:
+ continue
+
+ cat = cats[cat_idx]
+
+ bbox3D = center_cam.tolist() + dimensions.tolist()
+ meshes_text.append('{} {:.2f}'.format(cat, score))
+ color = [c/255.0 for c in util.get_color(idx)]
+ box_mesh = util.mesh_cuboid(bbox3D, pose.tolist(), color=color)
+ meshes.append(box_mesh)
+
+ # print('File with {} dets'.format(len(meshes)))
+
+ if len(meshes) > 0:
+ im_drawn_rgb, im_topdown, _ = vis.draw_scene_view(im, K, meshes, text=meshes_text, scale=im.shape[0], blend_weight=0.5, blend_weight_overlay=0.85)
+ im_drawn_rgb, im_topdown = im_drawn_rgb.astype(np.uint8), im_topdown.astype(np.uint8)
+ else:
+ im_drawn_rgb, im_topdown = im.astype(np.uint8), None
+ if model_str == "Proposal method":
+ if ground_map is None:
+ ground_map = torch.zeros(image_shape[0], image_shape[1])
+
+ return im_drawn_rgb, im_topdown, generate_imshow_plot(depth_map), ground_map.numpy()
+ return im_drawn_rgb, im_topdown
+
+def setup(config_file):
+ """
+ Create configs and perform basic setups.
+ """
+ cfg = get_cfg()
+ get_cfg_defaults(cfg)
+
+ # store locally if needed
+ if config_file.startswith(util.CubeRCNNHandler.PREFIX):
+ config_file = util.CubeRCNNHandler._get_local_path(util.CubeRCNNHandler, config_file)
+
+ cfg.merge_from_file(config_file)
+ cfg.freeze()
+ return cfg
+
+def main(config_file, weigths=None):
+ cfg = setup(config_file)
+ model = build_model(cfg)
+
+ DetectionCheckpointer(model).resume_or_load(
+ weigths, resume=True
+ )
+ return cfg, model
+
+
+if __name__ == "__main__":
+ def load_model_config(model_str):
+ if model_str == "Proposal method":
+ config_file = "configs/BoxNet.yaml"
+ MODEL_WEIGHTS = "output/Baseline_sgd/model_final.pth"
+ cfg, model = main(config_file, MODEL_WEIGHTS)
+ device = 'cuda' if torch.cuda.is_available() else 'cpu'
+
+ depth_model = 'zoedepth'
+ pretrained_resource = 'local::depth/checkpoints/depth_anything_metric_depth_indoor.pt'
+ depth_model = setup_depth_model(depth_model, pretrained_resource)
+ ground_model = load_model("GroundingDINO/groundingdino/config/GroundingDINO_SwinT_OGC.py", "GroundingDINO/weights/groundingdino_swint_ogc.pth", device=device)
+ segmentor = init_segmentation(device=device)
+ return model, depth_model, ground_model, segmentor
+ elif model_str == "Pseudo GT method":
+ config_file = "configs/Base_Omni3D.yaml"
+ MODEL_WEIGHTS = "output/omni_pseudo_gt/model_final.pth"
+ cfg, model = main(config_file, MODEL_WEIGHTS)
+ return model, None, None, None
+ elif model_str == "Weak Cube R-CNN":
+ config_file = "configs/Omni_combined.yaml"
+ MODEL_WEIGHTS = "output/exp_10_iou_zpseudogt_dims_depthrange_rotalign_ground/model_recent.pth"
+ cfg, model = main(config_file, MODEL_WEIGHTS)
+ return model, None, None, None
+ elif model_str == "Time-equalized Cube R-CNN":
+ config_file = "configs/Base_Omni3D.yaml"
+ MODEL_WEIGHTS = "output/omni_equalised/model_final.pth"
+ cfg, model = main(config_file, MODEL_WEIGHTS)
+ return model, None, None, None
+ elif model_str == "Cube R-CNN":
+ config_file = "configs/Base_Omni3D.yaml"
+ MODEL_WEIGHTS = "output/Baseline_sgd/model_final.pth"
+ cfg, model = main(config_file, MODEL_WEIGHTS)
+ return model, None, None, None
+ else:
+ raise ValueError("Model not found")
+
+
+ title = None
+ description = "This showcases the different models, developed for our thesis \"weakly supervised 3D object detection\". You can choose between the different methods by selecting the tabs above. \n Upload an image, or use one of the example images below. \n We have created three methods using 2D box annotations: A **proposal-and-scoring method**, a **pseudo-ground-truth method**, and a **weak Cube R-CNN**. The proposal method generates 1000 cubes per object and scores them. The prediction of this method is used as a pseudo ground truth in the [[`Cube R-CNN framework`](https://garrickbrazil.com/omni3d)]. To create a weak Cube RCNN, we modify the framework by replacing its 3D loss functions with ones based solely on 2D annotations. Our methods rely heavily on external, strong generalised deep learning models to infer spatial information in scenes. Experimental results show that all models perform comparably to an annotation time-equalised Cube R-CNN, whereof the pseudo ground truth method achieves the highest accuracy. The results show the methods' ability to understand scenes in 3D, providing satisfactory visual results. Although not precise enough for centimetre accurate measurements, the methods provide a solid foundation for further research. \n Check out the code on [GitHub](https://github.com/luchsonice/3dod)"
+
+ proposal = gr.Interface(
+ fn=do_test,
+ inputs=[
+ gr.Image(label="Input Image"),
+ gr.Slider(0, 1, value=0.25, label="Threshold", info="Only show predictions with a score above this threshold"),
+ gr.Textbox(value="Proposal method", visible=False, render=False)
+ ],
+ outputs=[gr.Image(label="Predictions"), gr.Image(label="Top view"), gr.Plot(label="Depth map"), gr.Image(label="Ground map")],
+ title=title,
+ description=description + "Note that the proposal method is very dependent on the finding the ground. You can see in the bottom two images how the ground is detected.",
+ allow_flagging='never',
+ examples=[["datasets/examples/ex2.jpg"],[],[],["datasets/examples/ex1.jpg"]],)
+
+ pseudo_gt = gr.Interface(
+ fn=do_test,
+ inputs=[
+ gr.Image(label="Input Image"),
+ gr.Slider(0, 1, value=0.25, label="Threshold", info="Only show predictions with a confidence above this threshold"),
+ gr.Textbox(value="Pseudo GT method", visible=False, render=False)
+ ],
+ outputs=[gr.Image(label="Predictions"), gr.Image(label="Top view")],
+ title=title,
+ description=description,
+ allow_flagging='never',
+ examples=[["datasets/examples/ex2.jpg"],[],[],["datasets/examples/ex1.jpg"]],)
+
+
+ weak_cube = gr.Interface(
+ fn=do_test,
+ inputs=[
+ gr.Image(label="Input Image"),
+ gr.Slider(0, 1, value=0.25, label="Threshold", info="Only show predictions with a confidence above this threshold"),
+ gr.Textbox(value="Weak Cube R-CNN", visible=False, render=False)
+ ],
+ outputs=[gr.Image(label="Predictions"), gr.Image(label="Top view")],
+ title=title,
+ description=description,
+ allow_flagging='never',
+ examples=[["datasets/examples/ex2.jpg"],[],[],["datasets/examples/ex1.jpg"]],)
+
+ time_cube = gr.Interface(
+ fn=do_test,
+ inputs=[
+ gr.Image(label="Input Image"),
+ gr.Slider(0, 1, value=0.25, label="Threshold", info="Only show predictions with a confidence above this threshold"),
+ gr.Textbox(value="Time-equalized Cube R-CNN", visible=False, render=False)
+ ],
+ outputs=[gr.Image(label="Predictions"), gr.Image(label="Top view")],
+ title=title,
+ description=description,
+ allow_flagging='never',
+ examples=[["datasets/examples/ex2.jpg"],[],[],["datasets/examples/ex1.jpg"]],)
+ cube_rcnn = gr.Interface(
+ fn=do_test,
+ inputs=[
+ gr.Image(label="Input Image"),
+ gr.Slider(0, 1, value=0.25, label="Threshold", info="Only show predictions with a confidence above this threshold"),
+ gr.Textbox(value="Cube R-CNN", visible=False, render=False)
+ ],
+ outputs=[gr.Image(label="Predictions"), gr.Image(label="Top view")],
+ title=title,
+ description=description,
+ allow_flagging='never',
+ examples=[["datasets/examples/ex2.jpg"],[],[],["datasets/examples/ex1.jpg"]],)
+
+
+ demo = gr.TabbedInterface([pseudo_gt, proposal, weak_cube, time_cube, cube_rcnn], ["Pseudo GT method", "Proposal method", "Weak Cube R-CNN", "Time-equalized Cube R-CNN", "Cube R-CNN"], title="Weakly supervised 3D Cube Prediction")
+
+ demo.launch(server_name="0.0.0.0", server_port=7860)
\ No newline at end of file
diff --git a/configs/Base.yaml b/configs/Base.yaml
new file mode 100644
index 0000000000000000000000000000000000000000..d45a91b15c2a592873483d642e99bdf4481fc5a9
--- /dev/null
+++ b/configs/Base.yaml
@@ -0,0 +1,89 @@
+SOLVER:
+ TYPE: "sgd"
+ IMS_PER_BATCH: 32
+ BASE_LR: 0.02
+ STEPS: (19200, 25600)
+ MAX_ITER: 32000
+ WEIGHT_DECAY: 0.0001
+ LR_SCHEDULER_NAME: "WarmupMultiStepLR"
+INPUT:
+ MIN_SIZE_TRAIN: (256, 272, 288, 304, 320, 336, 352, 368, 384, 400, 416, 432, 448, 464, 480, 496, 512, 528, 544, 560, 576, 592, 608, 624, 640,)
+ MIN_SIZE_TEST: 512
+ MAX_SIZE_TRAIN: 4096
+ MAX_SIZE_TEST: 4096
+TEST:
+ VISIBILITY_THRES: 0.33333333
+ TRUNCATION_THRES: 0.33333333
+ EVAL_PERIOD: 16000
+DATASETS:
+ TRAIN: ('KITTI_train', 'KITTI_val')
+ TEST: ('KITTI_test',)
+ CATEGORY_NAMES: ('pedestrian', 'car', 'cyclist', 'van', 'truck', 'tram', 'person')
+ IGNORE_NAMES: "['dontcare', 'ignore', 'void']"
+ MIN_HEIGHT_THRES: 0.05
+ TRUNCATION_THRES: 0.75
+ VISIBILITY_THRES: 0.25
+ TRUNC_2D_BOXES: True
+VIS_PERIOD: 640
+DATALOADER:
+ SAMPLER_TRAIN: "RepeatFactorTrainingSampler"
+ REPEAT_THRESHOLD: 0.1
+MODEL:
+ PIXEL_MEAN: [103.530, 116.280, 123.675]
+ PIXEL_STD: [57.375, 57.120, 58.395]
+ META_ARCHITECTURE: "RCNN3D"
+ MASK_ON: False
+ STABILIZE: 0.02
+ USE_BN: True
+ BACKBONE:
+ FREEZE_AT: 0
+ NAME: 'build_dla_from_vision_fpn_backbone'
+ DLA:
+ TYPE: 'dla34'
+ FPN:
+ IN_FEATURES: ['p2', 'p3', 'p4', 'p5', 'p6']
+ ANCHOR_GENERATOR:
+ SIZES: [[32], [64], [128], [256], [512]] # One size for each in feature map
+ ASPECT_RATIOS: [[0.5, 1.0, 2.0]] # Three aspect ratios (same for all in feature maps)
+ RPN:
+ HEAD_NAME: "StandardRPNHead"
+ IN_FEATURES: ['p2', 'p3', 'p4', 'p5', 'p6']
+ PRE_NMS_TOPK_TRAIN: 2000 # Per FPN level
+ PRE_NMS_TOPK_TEST: 1000 # Per FPN level
+ POST_NMS_TOPK_TRAIN: 1000
+ POST_NMS_TOPK_TEST: 1000
+ BOUNDARY_THRESH: -1
+ OBJECTNESS_UNCERTAINTY: "IoUness"
+ IOU_THRESHOLDS: [0.05, 0.05]
+ POSITIVE_FRACTION: 1.0
+ PROPOSAL_GENERATOR:
+ NAME: "RPNWithIgnore"
+ ROI_HEADS:
+ NAME: "ROIHeads3D"
+ IN_FEATURES: ["p2", "p3", "p4", "p5", 'p6']
+ BATCH_SIZE_PER_IMAGE: 512
+ SCORE_THRESH_TEST: 0.01
+ NUM_CLASSES: 43
+ ROI_BOX_HEAD:
+ NAME: "FastRCNNConvFCHead"
+ NUM_FC: 2
+ POOLER_RESOLUTION: 7
+ ROI_CUBE_HEAD:
+ NAME: 'CubeHead'
+ Z_TYPE: 'direct'
+ POSE_TYPE: '6d'
+ NUM_FC: 2
+ SHARED_FC: True
+ USE_CONFIDENCE: 1.0
+ LOSS_W_3D: 1.0
+ POOLER_TYPE: 'ROIAlignV2'
+ POOLER_RESOLUTION: 7
+ DISENTANGLED_LOSS: True
+ ALLOCENTRIC_POSE: True
+ VIRTUAL_FOCAL: 512.0
+ VIRTUAL_DEPTH: True
+ CHAMFER_POSE: True
+ TEST: 'blasss'
+ DIMS_PRIORS_ENABLED: True
+ DIMS_PRIORS_PRECOMPUTED: False
+VERSION: 2
\ No newline at end of file
diff --git a/configs/Base_Omni3D.yaml b/configs/Base_Omni3D.yaml
new file mode 100644
index 0000000000000000000000000000000000000000..bdffe53297958f31089cac95b52616984bb4e183
--- /dev/null
+++ b/configs/Base_Omni3D.yaml
@@ -0,0 +1,19 @@
+_BASE_: "Base.yaml"
+SOLVER:
+ TYPE: "sgd"
+ IMS_PER_BATCH: 2 #196 -> r=5,6 -> because of dataset size r=5,6 * 10,335/233 = 0,248
+ BASE_LR: 0.0214 #0.12
+ STEPS: (17280, 23040)
+ MAX_ITER: 100000 #116000
+ WARMUP_ITERS: 0 #3625
+TEST:
+ EVAL_PERIOD: 7200 #29000
+VIS_PERIOD: 1 #2320
+DATASETS:
+ TRAIN: ('SUNRGBD_train_mini_equalised', 'SUNRGBD_val_mini_equalised')
+ TEST: ('SUNRGBD_test',)
+ CATEGORY_NAMES: ('chair', 'table', 'cabinet', 'car', 'lamp', 'books', 'sofa', 'pedestrian', 'picture', 'window', 'pillow', 'truck', 'door', 'blinds', 'sink', 'shelves', 'television', 'shoes', 'cup', 'bottle', 'bookcase', 'laptop', 'desk', 'cereal box', 'floor mat', 'traffic cone', 'mirror', 'barrier', 'counter', 'camera', 'bicycle', 'toilet', 'bus', 'bed', 'refrigerator', 'trailer', 'box', 'oven', 'clothes', 'van', 'towel', 'motorcycle', 'night stand', 'stove', 'machine', 'stationery', 'bathtub', 'cyclist', 'curtain', 'bin')
+MODEL:
+ ROI_HEADS:
+ NUM_CLASSES: 50
+ DEVICE: 'cpu' # forced to cpu in inference for now
\ No newline at end of file
diff --git a/configs/Base_Omni3D_in.yaml b/configs/Base_Omni3D_in.yaml
new file mode 100644
index 0000000000000000000000000000000000000000..bb4c33e61509455a9fe90e3f022e3583e6cea86a
--- /dev/null
+++ b/configs/Base_Omni3D_in.yaml
@@ -0,0 +1,18 @@
+_BASE_: "Base.yaml"
+SOLVER:
+ TYPE: "sgd"
+ IMS_PER_BATCH: 128
+ BASE_LR: 0.08
+ STEPS: (69600, 92800)
+ MAX_ITER: 116000
+ WARMUP_ITERS: 3625
+TEST:
+ EVAL_PERIOD: 29000
+VIS_PERIOD: 2320
+DATASETS:
+ TRAIN: ('SUNRGBD_train', 'SUNRGBD_val', 'Hypersim_train', 'Hypersim_val', 'ARKitScenes_train', 'ARKitScenes_val')
+ TEST: ('SUNRGBD_test', 'Hypersim_test', 'ARKitScenes_test')
+ CATEGORY_NAMES: ('stationery', 'sink', 'table', 'floor mat', 'bottle', 'bookcase', 'bin', 'blinds', 'pillow', 'bicycle', 'refrigerator', 'night stand', 'chair', 'sofa', 'books', 'oven', 'towel', 'cabinet', 'window', 'curtain', 'bathtub', 'laptop', 'desk', 'television', 'clothes', 'stove', 'cup', 'shelves', 'box', 'shoes', 'mirror', 'door', 'picture', 'lamp', 'machine', 'counter', 'bed', 'toilet')
+MODEL:
+ ROI_HEADS:
+ NUM_CLASSES: 38
\ No newline at end of file
diff --git a/configs/Base_Omni3D_og.yaml b/configs/Base_Omni3D_og.yaml
new file mode 100644
index 0000000000000000000000000000000000000000..261613c63c61eae62967f6b9e4ad01160a28212e
--- /dev/null
+++ b/configs/Base_Omni3D_og.yaml
@@ -0,0 +1,18 @@
+_BASE_: "Base.yaml"
+SOLVER:
+ TYPE: "sgd"
+ IMS_PER_BATCH: 192
+ BASE_LR: 0.12
+ STEPS: (69600, 92800)
+ MAX_ITER: 116000
+ WARMUP_ITERS: 3625
+TEST:
+ EVAL_PERIOD: 29000
+VIS_PERIOD: 2320
+DATASETS:
+ TRAIN: ('SUNRGBD_train', 'SUNRGBD_val', 'Hypersim_train', 'Hypersim_val', 'ARKitScenes_train', 'ARKitScenes_val', 'Objectron_train', 'Objectron_val', 'nuScenes_train', 'nuScenes_val', 'KITTI_train', 'KITTI_val')
+ TEST: ('SUNRGBD_test', 'Hypersim_test', 'ARKitScenes_test', 'Objectron_test', 'KITTI_test', 'nuScenes_test')
+ CATEGORY_NAMES: ('chair', 'table', 'cabinet', 'car', 'lamp', 'books', 'sofa', 'pedestrian', 'picture', 'window', 'pillow', 'truck', 'door', 'blinds', 'sink', 'shelves', 'television', 'shoes', 'cup', 'bottle', 'bookcase', 'laptop', 'desk', 'cereal box', 'floor mat', 'traffic cone', 'mirror', 'barrier', 'counter', 'camera', 'bicycle', 'toilet', 'bus', 'bed', 'refrigerator', 'trailer', 'box', 'oven', 'clothes', 'van', 'towel', 'motorcycle', 'night stand', 'stove', 'machine', 'stationery', 'bathtub', 'cyclist', 'curtain', 'bin')
+MODEL:
+ ROI_HEADS:
+ NUM_CLASSES: 50
\ No newline at end of file
diff --git a/configs/Base_Omni3D_out.yaml b/configs/Base_Omni3D_out.yaml
new file mode 100644
index 0000000000000000000000000000000000000000..c957e04ff0672bbaf16a7f5eec8ddbeef64dd672
--- /dev/null
+++ b/configs/Base_Omni3D_out.yaml
@@ -0,0 +1,18 @@
+_BASE_: "Base.yaml"
+SOLVER:
+ TYPE: "sgd"
+ IMS_PER_BATCH: 32
+ BASE_LR: 0.02
+ STEPS: (69600, 92800)
+ MAX_ITER: 116000
+ WARMUP_ITERS: 3625
+TEST:
+ EVAL_PERIOD: 29000
+VIS_PERIOD: 2320
+DATASETS:
+ TRAIN: ('nuScenes_train', 'nuScenes_val', 'KITTI_train', 'KITTI_val')
+ TEST: ('nuScenes_test', 'KITTI_test')
+ CATEGORY_NAMES: ('cyclist', 'pedestrian', 'trailer', 'bus', 'motorcycle', 'car', 'barrier', 'truck', 'van', 'traffic cone', 'bicycle')
+MODEL:
+ ROI_HEADS:
+ NUM_CLASSES: 11
\ No newline at end of file
diff --git a/configs/Base_Omni3D_prof.yaml b/configs/Base_Omni3D_prof.yaml
new file mode 100644
index 0000000000000000000000000000000000000000..98f5de6a7489fb886467ed7f937830637f494c2f
--- /dev/null
+++ b/configs/Base_Omni3D_prof.yaml
@@ -0,0 +1,18 @@
+_BASE_: "Base.yaml"
+SOLVER:
+ TYPE: "sgd"
+ IMS_PER_BATCH: 2 #196 -> r=5,6 -> because of dataset size r=5,6 * 10,335/233 = 0,248
+ BASE_LR: 0.001224489796 #0.12
+ STEPS: (172, 230)
+ MAX_ITER: 288 #116000
+ WARMUP_ITERS: 9 #3625
+TEST:
+ EVAL_PERIOD: 72 #29000
+VIS_PERIOD: 6 #2320
+DATASETS:
+ TRAIN: ('SUNRGBD_train', 'SUNRGBD_val')
+ TEST: ('SUNRGBD_test',)
+ CATEGORY_NAMES: ('chair', 'table', 'cabinet', 'car', 'lamp', 'books', 'sofa', 'pedestrian', 'picture', 'window', 'pillow', 'truck', 'door', 'blinds', 'sink', 'shelves', 'television', 'shoes', 'cup', 'bottle', 'bookcase', 'laptop', 'desk', 'cereal box', 'floor mat', 'traffic cone', 'mirror', 'barrier', 'counter', 'camera', 'bicycle', 'toilet', 'bus', 'bed', 'refrigerator', 'trailer', 'box', 'oven', 'clothes', 'van', 'towel', 'motorcycle', 'night stand', 'stove', 'machine', 'stationery', 'bathtub', 'cyclist', 'curtain', 'bin')
+MODEL:
+ ROI_HEADS:
+ NUM_CLASSES: 50
\ No newline at end of file
diff --git a/configs/BoxNet.yaml b/configs/BoxNet.yaml
new file mode 100644
index 0000000000000000000000000000000000000000..319a38a8f789d02454d32d18874c3e4c0e23b34a
--- /dev/null
+++ b/configs/BoxNet.yaml
@@ -0,0 +1,23 @@
+_BASE_: "Base.yaml"
+SOLVER:
+ TYPE: "sgd"
+ IMS_PER_BATCH: 1 #196 -> r=5,6 -> because of dataset size r=5,6 * 10,335/233 = 0,248
+ BASE_LR: 0.0214 #0.12
+ STEPS: (17280, 23040)
+ MAX_ITER: 100000 #116000
+ WARMUP_ITERS: 0 #3625
+TEST:
+ EVAL_PERIOD: 7200 #29000
+VIS_PERIOD: 1 #2320
+DATASETS:
+ TRAIN: ('SUNRGBD_train', 'SUNRGBD_val')
+ TEST: ('SUNRGBD_test',)
+ CATEGORY_NAMES: ('chair', 'table', 'cabinet', 'car', 'lamp', 'books', 'sofa', 'pedestrian', 'picture', 'window', 'pillow', 'truck', 'door', 'blinds', 'sink', 'shelves', 'television', 'shoes', 'cup', 'bottle', 'bookcase', 'laptop', 'desk', 'cereal box', 'floor mat', 'traffic cone', 'mirror', 'barrier', 'counter', 'camera', 'bicycle', 'toilet', 'bus', 'bed', 'refrigerator', 'trailer', 'box', 'oven', 'clothes', 'van', 'towel', 'motorcycle', 'night stand', 'stove', 'machine', 'stationery', 'bathtub', 'cyclist', 'curtain', 'bin')
+MODEL:
+ ROI_HEADS:
+ NAME: 'ROIHeads_Boxer' # name of the class that is the 3d predictor
+ NUM_CLASSES: 50
+ ROI_CUBE_HEAD:
+ NUMBER_OF_PROPOSALS: 1000
+ META_ARCHITECTURE: 'BoxNet' # name of the overall arch that calls the ROI_HEADS.NAME and ROI_CUBE_HEAD.NAME
+ DEVICE: 'cpu'
\ No newline at end of file
diff --git a/configs/Omni_combined.yaml b/configs/Omni_combined.yaml
new file mode 100644
index 0000000000000000000000000000000000000000..230cb5aad84b7235d2c717f62523223c3b17277f
--- /dev/null
+++ b/configs/Omni_combined.yaml
@@ -0,0 +1,36 @@
+_BASE_: "Base.yaml"
+SOLVER:
+ TYPE: "sgd"
+ IMS_PER_BATCH: 2
+ BASE_LR: 0.0001
+ STEPS: (5000, 12000)
+ MAX_ITER: 10000 #4972
+ WARMUP_ITERS: 0
+ CHECKPOINT_PERIOD: 1000
+TEST:
+ EVAL_PERIOD: 100000
+VIS_PERIOD: 100
+DATASETS:
+ TRAIN: ('SUNRGBD_train', 'SUNRGBD_val')
+ TEST: ('SUNRGBD_test',)
+ CATEGORY_NAMES: ('chair', 'table', 'cabinet', 'car', 'lamp', 'books', 'sofa', 'pedestrian', 'picture', 'window', 'pillow', 'truck', 'door', 'blinds', 'sink', 'shelves', 'television', 'shoes', 'cup', 'bottle', 'bookcase', 'laptop', 'desk', 'cereal box', 'floor mat', 'traffic cone', 'mirror', 'barrier', 'counter', 'camera', 'bicycle', 'toilet', 'bus', 'bed', 'refrigerator', 'trailer', 'box', 'oven', 'clothes', 'van', 'towel', 'motorcycle', 'night stand', 'stove', 'machine', 'stationery', 'bathtub', 'cyclist', 'curtain', 'bin')
+MODEL:
+ DEPTH_ON: True #whether to use the depth anything concated features # if do not use this, then we can use ["p2", "p3", "p4", "p5", "p6"], [[32], [64], [128], [256], [512]], otherwise only ["p2", "p3", "p4", "p5"], [[32], [64], [128], [256]]
+ DEVICE: 'cpu'
+ FPN:
+ IN_FEATURES: ["p2", "p3", "p4", "p5"]
+ RPN:
+ IN_FEATURES: ["p2", "p3", "p4", "p5"]
+ ANCHOR_GENERATOR:
+ SIZES: [[32], [64], [128], [256]] # One size for each in feature map
+ ROI_HEADS:
+ NAME: 'ROIHeads3DScore' # name of the class that is the 3d predictor
+ IN_FEATURES: ["p2", "p3", "p4", "p5"]
+ NUM_CLASSES: 50
+ POSITIVE_FRACTION: 0.25 # we can use this to control the ratio of positive to negative sampled cubes in
+ ROI_CUBE_HEAD:
+ NAME: 'CubeHead' # name of the 3d head
+ DIMS_PRIORS_ENABLED: True
+ POOLER_TYPE: 'ROIAlignV2'
+ POOLER_RESOLUTION: 7
+ META_ARCHITECTURE: 'RCNN3D_combined_features' # name of the overall arch that calls the ROI_HEADS.NAME and ROI_CUBE_HEAD.NAME
\ No newline at end of file
diff --git a/configs/ScoreNet.yaml b/configs/ScoreNet.yaml
new file mode 100644
index 0000000000000000000000000000000000000000..97b9c842bed46f228ad5657947c16843217b49fc
--- /dev/null
+++ b/configs/ScoreNet.yaml
@@ -0,0 +1,27 @@
+_BASE_: "Base.yaml"
+SOLVER:
+ TYPE: "adam"
+ IMS_PER_BATCH: 2
+ BASE_LR: 0.001
+ STEPS: (5000, 8000)
+ MAX_ITER: 10000 #4972
+ WARMUP_ITERS: 0
+ CHECKPOINT_PERIOD: 1000
+TEST:
+ EVAL_PERIOD: 2
+VIS_PERIOD: 40
+DATASETS:
+ TRAIN: ('SUNRGBD_train_mini', 'SUNRGBD_val_mini')
+ TEST: ('SUNRGBD_test_mini',)
+ CATEGORY_NAMES: ('chair', 'table', 'cabinet', 'car', 'lamp', 'books', 'sofa', 'pedestrian', 'picture', 'window', 'pillow', 'truck', 'door', 'blinds', 'sink', 'shelves', 'television', 'shoes', 'cup', 'bottle', 'bookcase', 'laptop', 'desk', 'cereal box', 'floor mat', 'traffic cone', 'mirror', 'barrier', 'counter', 'camera', 'bicycle', 'toilet', 'bus', 'bed', 'refrigerator', 'trailer', 'box', 'oven', 'clothes', 'van', 'towel', 'motorcycle', 'night stand', 'stove', 'machine', 'stationery', 'bathtub', 'cyclist', 'curtain', 'bin')
+MODEL:
+ ROI_HEADS:
+ NAME: 'ROIHeads_Score' # name of the class that is the 3d predictor
+ NUM_CLASSES: 50
+ POSITIVE_FRACTION: 0.25 # we can use this to control the ratio of positive to negative sampled cubes in
+ ROI_CUBE_HEAD:
+ NAME: 'ScoreHead' # name of the 3d head
+ DIMS_PRIORS_ENABLED: False
+ POOLER_TYPE: 'ROIAlignV2'
+ POOLER_RESOLUTION: 5
+ META_ARCHITECTURE: 'ScoreNet' # name of the overall arch that calls the ROI_HEADS.NAME and ROI_CUBE_HEAD.NAME
\ No newline at end of file
diff --git a/configs/category_meta.json b/configs/category_meta.json
new file mode 100644
index 0000000000000000000000000000000000000000..57092151cd2b98ae75a993fe40b8e940664882dc
--- /dev/null
+++ b/configs/category_meta.json
@@ -0,0 +1 @@
+{"thing_classes": ["pedestrian", "car", "cyclist", "van", "truck", "traffic cone", "barrier", "motorcycle", "bicycle", "bus", "trailer", "books", "bottle", "camera", "cereal box", "chair", "cup", "laptop", "shoes", "towel", "blinds", "window", "lamp", "shelves", "mirror", "sink", "cabinet", "bathtub", "door", "toilet", "desk", "box", "bookcase", "picture", "table", "counter", "bed", "night stand", "pillow", "sofa", "television", "floor mat", "curtain", "clothes", "stationery", "refrigerator", "bin", "stove", "oven", "machine"], "thing_dataset_id_to_contiguous_id": {"0": 0, "1": 1, "3": 2, "4": 3, "5": 4, "8": 5, "9": 6, "10": 7, "11": 8, "12": 9, "13": 10, "14": 11, "15": 12, "16": 13, "17": 14, "18": 15, "19": 16, "20": 17, "21": 18, "22": 19, "23": 20, "24": 21, "25": 22, "26": 23, "27": 24, "28": 25, "29": 26, "30": 27, "31": 28, "32": 29, "33": 30, "34": 31, "35": 32, "36": 33, "37": 34, "38": 35, "39": 36, "40": 37, "42": 38, "43": 39, "44": 40, "45": 41, "46": 42, "47": 43, "48": 44, "49": 45, "52": 46, "53": 47, "57": 48, "61": 49}}
\ No newline at end of file
diff --git a/configs/cubercnn_DLA34_FPN.yaml b/configs/cubercnn_DLA34_FPN.yaml
new file mode 100644
index 0000000000000000000000000000000000000000..3d851cb7cb609fe35a45e1c007ac21f621671237
--- /dev/null
+++ b/configs/cubercnn_DLA34_FPN.yaml
@@ -0,0 +1,6 @@
+_BASE_: "Base_Omni3D.yaml"
+MODEL:
+ BACKBONE:
+ NAME: 'build_dla_from_vision_fpn_backbone'
+ DLA:
+ TYPE: 'dla34'
\ No newline at end of file
diff --git a/configs/cubercnn_ResNet34_FPN.yaml b/configs/cubercnn_ResNet34_FPN.yaml
new file mode 100644
index 0000000000000000000000000000000000000000..139c7a06eb41d0f24602a51aae2af35ac6bba043
--- /dev/null
+++ b/configs/cubercnn_ResNet34_FPN.yaml
@@ -0,0 +1,7 @@
+_BASE_: "Base_Omni3D.yaml"
+MODEL:
+ BACKBONE:
+ NAME: 'build_resnet_from_vision_fpn_backbone'
+ RESNETS:
+ DEPTH: 34
+ TORCHVISION: True
\ No newline at end of file
diff --git a/configs/cubercnn_densenet_FPN.yaml b/configs/cubercnn_densenet_FPN.yaml
new file mode 100644
index 0000000000000000000000000000000000000000..5c1f4c8ba36d6efd5f505ddefd1f0505e15bfc0d
--- /dev/null
+++ b/configs/cubercnn_densenet_FPN.yaml
@@ -0,0 +1,4 @@
+_BASE_: "Base_Omni3D.yaml"
+MODEL:
+ BACKBONE:
+ NAME: 'build_densenet_fpn_backbone'
\ No newline at end of file
diff --git a/configs/cubercnn_mnasnet_FPN.yaml b/configs/cubercnn_mnasnet_FPN.yaml
new file mode 100644
index 0000000000000000000000000000000000000000..27808a8a7801b777cb5c5144ec619396b3c19010
--- /dev/null
+++ b/configs/cubercnn_mnasnet_FPN.yaml
@@ -0,0 +1,4 @@
+_BASE_: "Base_Omni3D.yaml"
+MODEL:
+ BACKBONE:
+ NAME: 'build_mnasnet_fpn_backbone'
\ No newline at end of file
diff --git a/configs/cubercnn_shufflenet_FPN.yaml b/configs/cubercnn_shufflenet_FPN.yaml
new file mode 100644
index 0000000000000000000000000000000000000000..02ecc723b8fe2f15d67dc76370faa5801caffe38
--- /dev/null
+++ b/configs/cubercnn_shufflenet_FPN.yaml
@@ -0,0 +1,4 @@
+_BASE_: "Base_Omni3D.yaml"
+MODEL:
+ BACKBONE:
+ NAME: 'build_shufflenet_fpn_backbone'
\ No newline at end of file
diff --git a/cubercnn/config/__init__.py b/cubercnn/config/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..d085c3a958591550fc45d3f1347b7295b4425b70
--- /dev/null
+++ b/cubercnn/config/__init__.py
@@ -0,0 +1 @@
+from .config import *
\ No newline at end of file
diff --git a/cubercnn/config/config.py b/cubercnn/config/config.py
new file mode 100644
index 0000000000000000000000000000000000000000..7548001487c78bbd6cfca0e31895c3e3d118c806
--- /dev/null
+++ b/cubercnn/config/config.py
@@ -0,0 +1,187 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates
+from detectron2.config import CfgNode as CN
+
+def get_cfg_defaults(cfg):
+
+ # A list of category names which will be used
+ cfg.DATASETS.CATEGORY_NAMES = []
+
+ # The category names which will be treated as ignore
+ # e.g., not counting as background during training
+ # or as false positives during evaluation.
+ cfg.DATASETS.IGNORE_NAMES = []
+
+ # Should the datasets appear with the same probabilty
+ # in batches (e.g., the imbalance from small and large
+ # datasets will be accounted for during sampling)
+ cfg.DATALOADER.BALANCE_DATASETS = False
+
+ # The thresholds for when to treat a known box
+ # as ignore based on too heavy of truncation or
+ # too low of visibility in the image. This affects
+ # both training and evaluation ignores.
+ cfg.DATASETS.TRUNCATION_THRES = 0.99
+ cfg.DATASETS.VISIBILITY_THRES = 0.01
+ cfg.DATASETS.MIN_HEIGHT_THRES = 0.00
+ cfg.DATASETS.MAX_DEPTH = 1e8
+
+ # Whether modal 2D boxes should be loaded,
+ # or if the full 3D projected boxes should be used.
+ cfg.DATASETS.MODAL_2D_BOXES = False
+
+ # Whether truncated 2D boxes should be loaded,
+ # or if the 3D full projected boxes should be used.
+ cfg.DATASETS.TRUNC_2D_BOXES = True
+
+ # Threshold used for matching and filtering boxes
+ # inside of ignore regions, within the RPN and ROIHeads
+ cfg.MODEL.RPN.IGNORE_THRESHOLD = 0.5
+
+ # Configuration for cube head
+ cfg.MODEL.ROI_CUBE_HEAD = CN()
+ cfg.MODEL.ROI_CUBE_HEAD.NAME = "CubeHead"
+ cfg.MODEL.ROI_CUBE_HEAD.POOLER_RESOLUTION = 7
+ cfg.MODEL.ROI_CUBE_HEAD.POOLER_SAMPLING_RATIO = 0
+ cfg.MODEL.ROI_CUBE_HEAD.POOLER_TYPE = "ROIAlignV2"
+
+ # Settings for the cube head features
+ cfg.MODEL.ROI_CUBE_HEAD.NUM_CONV = 0
+ cfg.MODEL.ROI_CUBE_HEAD.CONV_DIM = 256
+ cfg.MODEL.ROI_CUBE_HEAD.NUM_FC = 2
+ cfg.MODEL.ROI_CUBE_HEAD.FC_DIM = 1024
+ # proposal method
+ cfg.MODEL.ROI_CUBE_HEAD.NUMBER_OF_PROPOSALS = 1000
+
+ # the style to predict Z with currently supported
+ # options --> ['direct', 'sigmoid', 'log', 'clusters']
+ cfg.MODEL.ROI_CUBE_HEAD.Z_TYPE = "direct"
+
+ # the style to predict pose with currently supported
+ # options --> ['6d', 'euler', 'quaternion']
+ cfg.MODEL.ROI_CUBE_HEAD.POSE_TYPE = "6d"
+
+ # Whether to scale all 3D losses by inverse depth
+ cfg.MODEL.ROI_CUBE_HEAD.INVERSE_Z_WEIGHT = False
+
+ # Virtual depth puts all predictions of depth into
+ # a shared virtual space with a shared focal length.
+ cfg.MODEL.ROI_CUBE_HEAD.VIRTUAL_DEPTH = True
+ cfg.MODEL.ROI_CUBE_HEAD.VIRTUAL_FOCAL = 512.0
+
+ # If true, then all losses are computed using the 8 corners
+ # such that they are all in a shared scale space.
+ # E.g., their scale correlates with their impact on 3D IoU.
+ # This way no manual weights need to be set.
+ cfg.MODEL.ROI_CUBE_HEAD.DISENTANGLED_LOSS = True
+
+ # When > 1, the outputs of the 3D head will be based on
+ # a 2D scale clustering, based on 2D proposal height/width.
+ # This parameter describes the number of bins to cluster.
+ cfg.MODEL.ROI_CUBE_HEAD.CLUSTER_BINS = 1
+
+ # Whether batch norm is enabled during training.
+ # If false, all BN weights will be frozen.
+ cfg.MODEL.USE_BN = True
+
+ # Whether to predict the pose in allocentric space.
+ # The allocentric space may correlate better with 2D
+ # images compared to egocentric poses.
+ cfg.MODEL.ROI_CUBE_HEAD.ALLOCENTRIC_POSE = True
+
+ # Whether to use chamfer distance for disentangled losses
+ # of pose. This avoids periodic issues of rotation but
+ # may prevent the pose "direction" from being interpretable.
+ cfg.MODEL.ROI_CUBE_HEAD.CHAMFER_POSE = True
+
+ # Should the prediction heads share FC features or not.
+ # These include groups of uv, z, whl, pose.
+ cfg.MODEL.ROI_CUBE_HEAD.SHARED_FC = True
+
+ # Check for stable gradients. When inf is detected, skip the update.
+ # This prevents an occasional bad sample from exploding the model.
+ # The threshold below is the allows percent of bad samples.
+ # 0.0 is off, and 0.01 is recommended for minor robustness to exploding.
+ cfg.MODEL.STABILIZE = 0.01
+
+ # Whether or not to use the dimension priors
+ cfg.MODEL.ROI_CUBE_HEAD.DIMS_PRIORS_ENABLED = True
+
+ # How prior dimensions should be computed?
+ # The supported modes are ["exp", "sigmoid"]
+ # where exp is unbounded and sigmoid is bounded
+ # between +- 3 standard deviations from the mean.
+ cfg.MODEL.ROI_CUBE_HEAD.DIMS_PRIORS_FUNC = 'exp'
+
+ # weight for confidence loss. 0 is off.
+ cfg.MODEL.ROI_CUBE_HEAD.USE_CONFIDENCE = 1.0
+
+ # Loss weights for XY, Z, Dims, Pose
+ cfg.MODEL.ROI_CUBE_HEAD.LOSS_W_3D = 1.0
+ cfg.MODEL.ROI_CUBE_HEAD.LOSS_W_XY = 1.0
+ cfg.MODEL.ROI_CUBE_HEAD.LOSS_W_POSE = 7.0
+ cfg.MODEL.ROI_CUBE_HEAD.LOSS_W_NORMAL_VEC = 20.0
+ cfg.MODEL.ROI_CUBE_HEAD.LOSS_W_IOU = 1.0
+ cfg.MODEL.ROI_CUBE_HEAD.LOSS_W_SEG = 2.5
+ cfg.MODEL.ROI_CUBE_HEAD.LOSS_W_Z = 1.0
+ cfg.MODEL.ROI_CUBE_HEAD.LOSS_W_DIMS = 20.0
+ cfg.MODEL.ROI_CUBE_HEAD.LOSS_W_DEPTH = 1.0
+
+ cfg.MODEL.DLA = CN()
+
+ # Supported types for DLA backbones are...
+ # dla34, dla46_c, dla46x_c, dla60x_c, dla60, dla60x, dla102x, dla102x2, dla169
+ cfg.MODEL.DLA.TYPE = 'dla34'
+
+ # Only available for dla34, dla60, dla102
+ cfg.MODEL.DLA.TRICKS = False
+
+ # A joint loss for the disentangled loss.
+ # All predictions are computed using a corner
+ # or chamfers loss depending on chamfer_pose!
+ # Recommened to keep this weight small: [0.05, 0.5]
+ cfg.MODEL.ROI_CUBE_HEAD.LOSS_W_JOINT = 1.0
+
+ # sgd, adam, adam+amsgrad, adamw, adamw+amsgrad
+ cfg.SOLVER.TYPE = 'sgd'
+
+ cfg.MODEL.RESNETS.TORCHVISION = True
+ cfg.TEST.DETECTIONS_PER_IMAGE = 100
+
+ cfg.TEST.VISIBILITY_THRES = 1/2.0
+ cfg.TEST.TRUNCATION_THRES = 1/2.0
+
+ cfg.INPUT.RANDOM_FLIP = "horizontal"
+
+ # When True, we will use localization uncertainty
+ # as the new IoUness score in the RPN.
+ cfg.MODEL.RPN.OBJECTNESS_UNCERTAINTY = 'IoUness'
+
+ # If > 0.0 this is the scaling factor that will be applied to
+ # an RoI 2D box before doing any pooling to give more context.
+ # Ex. 1.5 makes width and height 50% larger.
+ cfg.MODEL.ROI_CUBE_HEAD.SCALE_ROI_BOXES = 0.0
+
+ # weight path specifically for pretraining (no checkpointables will be loaded)
+ cfg.MODEL.WEIGHTS_PRETRAIN = ''
+
+ # ## start of our things
+ cfg.MODEL.ROI_CUBE_HEAD.TEST = 'bas'
+ cfg.MODEL.ROI_CUBE_HEAD.DIMS_PRIORS_PRECOMPUTED = False
+
+ cfg.PLOT = CN(new_allowed=True)
+ cfg.PLOT.OUTPUT_DIR = ''
+ cfg.PLOT.EVAL = ''
+ cfg.PLOT.MODE2D = '' #either GT or PRED
+
+ cfg.PLOT.SCORING_FUNC = None
+ cfg.PLOT.PROPOSAL_FUNC = None
+ cfg.PLOT.number_of_proposals = 1000
+
+ cfg.TRAIN = CN(new_allowed=True)
+ cfg.TRAIN.pseudo_gt = 'learn'
+
+ # these are meant to be overwritten as an argument
+ cfg.log = True
+ # (these 2 are mutually exclusive) z_pseudo_gt_patch or z_pseudo_gt_center
+ cfg.loss_functions = ['dims', 'pose_alignment', 'pose_ground', 'iou', 'z', 'z_pseudo_gt_patch', 'depth']
+ cfg.MODEL.DEPTH_ON = False #whether to use the depth anything concated features
\ No newline at end of file
diff --git a/cubercnn/data/__init__.py b/cubercnn/data/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..f966d0b836913691d23efb6583f8b21ae40b9756
--- /dev/null
+++ b/cubercnn/data/__init__.py
@@ -0,0 +1,4 @@
+from .datasets import *
+from .dataset_mapper import *
+from .build import *
+from .builtin import *
\ No newline at end of file
diff --git a/cubercnn/data/build.py b/cubercnn/data/build.py
new file mode 100644
index 0000000000000000000000000000000000000000..d5aa7a3352ebfed2694ae48290f655a78ed8e42b
--- /dev/null
+++ b/cubercnn/data/build.py
@@ -0,0 +1,260 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates
+import itertools
+import logging
+import numpy as np
+import math
+from collections import defaultdict
+import torch.utils.data
+
+from detectron2.config import configurable
+from detectron2.utils.logger import _log_api_usage
+
+from detectron2.data.catalog import DatasetCatalog
+from detectron2.data.common import DatasetFromList, MapDataset
+from detectron2.data.dataset_mapper import DatasetMapper
+from detectron2.data.samplers import (
+ InferenceSampler,
+ RepeatFactorTrainingSampler,
+ TrainingSampler
+)
+from detectron2.data.build import (
+ build_batch_data_loader,
+ trivial_batch_collator
+)
+
+def filter_images_with_only_crowd_annotations(dataset_dicts):
+ """
+ Filter out images with none annotations or only crowd annotations
+ (i.e., images without non-crowd annotations).
+ A common training-time preprocessing on COCO dataset.
+
+ Args:
+ dataset_dicts (list[dict]): annotations in Detectron2 Dataset format.
+
+ Returns:
+ list[dict]: the same format, but filtered.
+ """
+ num_before = len(dataset_dicts)
+
+ def valid(anns):
+ for ann in anns:
+ if ann.get("iscrowd", 0) == 0:
+ return True
+ return False
+
+ dataset_dicts = [x for x in dataset_dicts if valid(x["annotations"])]
+ num_after = len(dataset_dicts)
+ logger = logging.getLogger(__name__)
+ logger.info(
+ "Removed {} images marked with crowd. {} images left.".format(
+ num_before - num_after, num_after
+ )
+ )
+ return dataset_dicts
+
+def get_detection_dataset_dicts(names, filter_empty=True, **kwargs):
+
+ if isinstance(names, str):
+ names = [names]
+
+ assert len(names), names
+ dataset_dicts = [DatasetCatalog.get(dataset_name) for dataset_name in names]
+ for dataset_name, dicts in zip(names, dataset_dicts):
+ assert len(dicts), "Dataset '{}' is empty!".format(dataset_name)
+
+ dataset_dicts = list(itertools.chain.from_iterable(dataset_dicts))
+
+ has_instances = "annotations" in dataset_dicts[0]
+
+ if filter_empty and has_instances:
+ dataset_dicts = filter_images_with_only_crowd_annotations(dataset_dicts)
+
+ assert len(dataset_dicts), "No valid data found in {}.".format(",".join(names))
+ return dataset_dicts
+
+
+def _train_loader_from_config(cfg, mapper=None, *, dataset=None, sampler=None, dataset_id_to_src=None):
+ if dataset is None:
+ dataset = get_detection_dataset_dicts(
+ cfg.DATASETS.TRAIN,
+ filter_empty=cfg.DATALOADER.FILTER_EMPTY_ANNOTATIONS,
+ min_keypoints=cfg.MODEL.ROI_KEYPOINT_HEAD.MIN_KEYPOINTS_PER_IMAGE
+ if cfg.MODEL.KEYPOINT_ON
+ else 0,
+ proposal_files=cfg.DATASETS.PROPOSAL_FILES_TRAIN if cfg.MODEL.LOAD_PROPOSALS else None,
+ )
+ _log_api_usage("dataset." + cfg.DATASETS.TRAIN[0])
+
+ if mapper is None:
+ mapper = DatasetMapper(cfg, True)
+
+ if sampler is None:
+ sampler_name = cfg.DATALOADER.SAMPLER_TRAIN
+ balance_datasets = cfg.DATALOADER.BALANCE_DATASETS
+ logger = logging.getLogger(__name__)
+ logger.info("Using training sampler {}".format(sampler_name))
+
+ if balance_datasets:
+ assert dataset_id_to_src is not None, 'Need dataset sources.'
+
+ dataset_source_to_int = {val:i for i, val in enumerate(set(dataset_id_to_src.values()))}
+ dataset_ids_per_img = [dataset_source_to_int[dataset_id_to_src[img['dataset_id']]] for img in dataset]
+ dataset_ids = np.unique(dataset_ids_per_img)
+
+ # only one source? don't re-weight then.
+ if len(dataset_ids) == 1:
+ weights_per_img = torch.ones(len(dataset_ids_per_img)).float()
+
+ # compute per-dataset weights.
+ else:
+ counts = np.bincount(dataset_ids_per_img)
+ counts = [counts[id] for id in dataset_ids]
+ weights = [1 - count/np.sum(counts) for count in counts]
+ weights = [weight/np.min(weights) for weight in weights]
+
+ weights_per_img = torch.zeros(len(dataset_ids_per_img)).float()
+ dataset_ids_per_img = torch.FloatTensor(dataset_ids_per_img).long()
+
+ # copy weights
+ for dataset_id, weight in zip(dataset_ids, weights):
+ weights_per_img[dataset_ids_per_img == dataset_id] = weight
+
+ # no special sampling whatsoever
+ if sampler_name == "TrainingSampler" and not balance_datasets:
+ sampler = TrainingSampler(len(dataset))
+
+ # balance the weight sampling by datasets
+ elif sampler_name == "TrainingSampler" and balance_datasets:
+ sampler = RepeatFactorTrainingSampler(weights_per_img)
+
+ # balance the weight sampling by categories
+ elif sampler_name == "RepeatFactorTrainingSampler" and not balance_datasets:
+ repeat_factors = repeat_factors_from_category_frequency(
+ dataset, cfg.DATALOADER.REPEAT_THRESHOLD
+ )
+ sampler = RepeatFactorTrainingSampler(repeat_factors)
+
+ # balance the weight sampling by categories AND by dataset frequency
+ elif sampler_name == "RepeatFactorTrainingSampler" and balance_datasets:
+ repeat_factors = repeat_factors_from_category_frequency(
+ dataset, cfg.DATALOADER.REPEAT_THRESHOLD
+ )
+ repeat_factors *= weights_per_img
+ repeat_factors /= repeat_factors.min().item()
+ sampler = RepeatFactorTrainingSampler(repeat_factors)
+ else:
+ raise ValueError("Unknown training sampler: {}".format(sampler_name))
+
+ return {
+ "dataset": dataset,
+ "sampler": sampler,
+ "mapper": mapper,
+ "total_batch_size": cfg.SOLVER.IMS_PER_BATCH,
+ "aspect_ratio_grouping": cfg.DATALOADER.ASPECT_RATIO_GROUPING,
+ "num_workers": cfg.DATALOADER.NUM_WORKERS,
+ }
+
+
+def repeat_factors_from_category_frequency(dataset_dicts, repeat_thresh):
+ """
+ Compute (fractional) per-image repeat factors based on category frequency.
+ The repeat factor for an image is a function of the frequency of the rarest
+ category labeled in that image. The "frequency of category c" in [0, 1] is defined
+ as the fraction of images in the training set (without repeats) in which category c
+ appears.
+ See :paper:`lvis` (>= v2) Appendix B.2.
+
+ Args:
+ dataset_dicts (list[dict]): annotations in Detectron2 dataset format.
+ repeat_thresh (float): frequency threshold below which data is repeated.
+ If the frequency is half of `repeat_thresh`, the image will be
+ repeated twice.
+
+ Returns:
+ torch.Tensor:
+ the i-th element is the repeat factor for the dataset image at index i.
+ """
+ # 1. For each category c, compute the fraction of images that contain it: f(c)
+ category_freq = defaultdict(int)
+ for dataset_dict in dataset_dicts: # For each image (without repeats)
+ cat_ids = {ann["category_id"] for ann in dataset_dict["annotations"]}
+ for cat_id in cat_ids:
+ if cat_id < 0: continue
+ category_freq[cat_id] += 1
+ num_images = len(dataset_dicts)
+ for k, v in category_freq.items():
+ category_freq[k] = v / num_images
+
+ # 2. For each category c, compute the category-level repeat factor:
+ # r(c) = max(1, sqrt(t / f(c)))
+ category_rep = {
+ cat_id: max(1.0, math.sqrt(repeat_thresh / cat_freq))
+ for cat_id, cat_freq in category_freq.items()
+ }
+
+ # 3. For each image I, compute the image-level repeat factor:
+ # r(I) = max_{c in I} r(c)
+ rep_factors = []
+ for dataset_dict in dataset_dicts:
+ cat_ids = {ann["category_id"] for ann in dataset_dict["annotations"]}
+ rep_factor = max({category_rep[cat_id] for cat_id in cat_ids if cat_id >= 0}, default=1.0)
+ rep_factors.append(rep_factor)
+
+ return torch.tensor(rep_factors, dtype=torch.float32)
+
+@configurable(from_config=_train_loader_from_config)
+def build_detection_train_loader(dataset, *, mapper, sampler=None, total_batch_size, aspect_ratio_grouping=True, num_workers=0):
+ if isinstance(dataset, list):
+ dataset = DatasetFromList(dataset, copy=False)
+ if mapper is not None:
+ dataset = MapDataset(dataset, mapper)
+ if sampler is None:
+ sampler = TrainingSampler(len(dataset))
+ assert isinstance(sampler, torch.utils.data.Sampler)
+ return build_batch_data_loader(
+ dataset,
+ sampler,
+ total_batch_size,
+ aspect_ratio_grouping=aspect_ratio_grouping,
+ num_workers=num_workers
+ )
+
+def _test_loader_from_config(cfg, dataset_name, batch_size=1, mapper=None, filter_empty=False):
+ if isinstance(dataset_name, str):
+ dataset_name = [dataset_name]
+
+ dataset = get_detection_dataset_dicts(
+ dataset_name,
+ filter_empty=filter_empty,
+ proposal_files=[
+ cfg.DATASETS.PROPOSAL_FILES_TEST[list(cfg.DATASETS.TEST).index(x)] for x in dataset_name
+ ]
+ if cfg.MODEL.LOAD_PROPOSALS
+ else None,
+ )
+ if mapper is None:
+ mapper = DatasetMapper(cfg, False)
+
+ return {"dataset": dataset, "mapper": mapper, 'batch_size':batch_size, "num_workers": cfg.DATALOADER.NUM_WORKERS}
+
+@configurable(from_config=_test_loader_from_config)
+def build_detection_test_loader(dataset, *, mapper, batch_size=1, sampler=None, num_workers=0):
+
+ if isinstance(dataset, list):
+ dataset = DatasetFromList(dataset, copy=False)
+ if mapper is not None:
+ dataset = MapDataset(dataset, mapper)
+ if sampler is None:
+ sampler = InferenceSampler(len(dataset))
+
+ # Always use 1 image per worker during inference since this is the
+ # standard when reporting inference time in papers.
+ batch_sampler = torch.utils.data.BatchSampler(sampler, batch_size=batch_size, drop_last=False)
+ data_loader = torch.utils.data.DataLoader(
+ dataset,
+ num_workers=num_workers,
+ batch_sampler=batch_sampler,
+ collate_fn=trivial_batch_collator,
+ )
+ return data_loader
+
diff --git a/cubercnn/data/builtin.py b/cubercnn/data/builtin.py
new file mode 100644
index 0000000000000000000000000000000000000000..3a1bdefc76d6b5164162d6e1076c089d9654965a
--- /dev/null
+++ b/cubercnn/data/builtin.py
@@ -0,0 +1,46 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates
+
+def get_omni3d_categories(dataset="omni3d"):
+ """
+ Returns the Omni3D categories for dataset
+ Args:
+ dataset: str
+ Returns:
+ cats: set of strings with category names
+ """
+
+ if dataset == "omni3d":
+ cats = set({'chair', 'table', 'cabinet', 'car', 'lamp', 'books', 'sofa', 'pedestrian', 'picture', 'window', 'pillow', 'truck', 'door', 'blinds', 'sink', 'shelves', 'television', 'shoes', 'cup', 'bottle', 'bookcase', 'laptop', 'desk', 'cereal box', 'floor mat', 'traffic cone', 'mirror', 'barrier', 'counter', 'camera', 'bicycle', 'toilet', 'bus', 'bed', 'refrigerator', 'trailer', 'box', 'oven', 'clothes', 'van', 'towel', 'motorcycle', 'night stand', 'stove', 'machine', 'stationery', 'bathtub', 'cyclist', 'curtain', 'bin'})
+ assert len(cats) == 50
+ elif dataset == "omni3d_in":
+ cats = set({'stationery', 'sink', 'table', 'floor mat', 'bottle', 'bookcase', 'bin', 'blinds', 'pillow', 'bicycle', 'refrigerator', 'night stand', 'chair', 'sofa', 'books', 'oven', 'towel', 'cabinet', 'window', 'curtain', 'bathtub', 'laptop', 'desk', 'television', 'clothes', 'stove', 'cup', 'shelves', 'box', 'shoes', 'mirror', 'door', 'picture', 'lamp', 'machine', 'counter', 'bed', 'toilet'})
+ assert len(cats) == 38
+ elif dataset == "omni3d_out":
+ cats = set({'cyclist', 'pedestrian', 'trailer', 'bus', 'motorcycle', 'car', 'barrier', 'truck', 'van', 'traffic cone', 'bicycle'})
+ assert len(cats) == 11
+ elif dataset in ["SUNRGBD_train", "SUNRGBD_val", "SUNRGBD_test", "SUNRGBD_train_mini", "SUNRGBD_val_mini", "SUNRGBD_test_mini", "SUNRGBD_test_mini2", "SUNRGBD_test_mini500"]:
+ cats = set({'bicycle', 'books', 'bottle', 'chair', 'cup', 'laptop', 'shoes', 'towel', 'blinds', 'window', 'lamp', 'shelves', 'mirror', 'sink', 'cabinet', 'bathtub', 'door', 'toilet', 'desk', 'box', 'bookcase', 'picture', 'table', 'counter', 'bed', 'night stand', 'pillow', 'sofa', 'television', 'floor mat', 'curtain', 'clothes', 'stationery', 'refrigerator', 'bin', 'stove', 'oven', 'machine'})
+ assert len(cats) == 38
+ elif dataset in ["Hypersim_train", "Hypersim_val"]:
+ cats = set({'books', 'chair', 'towel', 'blinds', 'window', 'lamp', 'shelves', 'mirror', 'sink', 'cabinet', 'bathtub', 'door', 'toilet', 'desk', 'box', 'bookcase', 'picture', 'table', 'counter', 'bed', 'night stand', 'pillow', 'sofa', 'television', 'floor mat', 'curtain', 'clothes', 'stationery', 'refrigerator'})
+ assert len(cats) == 29
+ elif dataset == "Hypersim_test":
+ # Hypersim test annotation does not contain toilet
+ cats = set({'books', 'chair', 'towel', 'blinds', 'window', 'lamp', 'shelves', 'mirror', 'sink', 'cabinet', 'bathtub', 'door', 'desk', 'box', 'bookcase', 'picture', 'table', 'counter', 'bed', 'night stand', 'pillow', 'sofa', 'television', 'floor mat', 'curtain', 'clothes', 'stationery', 'refrigerator'})
+ assert len(cats) == 28
+ elif dataset in ["ARKitScenes_train", "ARKitScenes_val", "ARKitScenes_test"]:
+ cats = set({'table', 'bed', 'sofa', 'television', 'refrigerator', 'chair', 'oven', 'machine', 'stove', 'shelves', 'sink', 'cabinet', 'bathtub', 'toilet'})
+ assert len(cats) == 14
+ elif dataset in ["Objectron_train", "Objectron_val", "Objectron_test"]:
+ cats = set({'bicycle', 'books', 'bottle', 'camera', 'cereal box', 'chair', 'cup', 'laptop', 'shoes'})
+ assert len(cats) == 9
+ elif dataset in ["KITTI_train", "KITTI_val", "KITTI_test"]:
+ cats = set({'pedestrian', 'car', 'cyclist', 'van', 'truck'})
+ assert len(cats) == 5
+ elif dataset in ["nuScenes_train", "nuScenes_val", "nuScenes_test"]:
+ cats = set({'pedestrian', 'car', 'truck', 'traffic cone', 'barrier', 'motorcycle', 'bicycle', 'bus', 'trailer'})
+ assert len(cats) == 9
+ else:
+ raise ValueError("%s dataset is not registered." % (dataset))
+
+ return cats
\ No newline at end of file
diff --git a/cubercnn/data/dataset_mapper.py b/cubercnn/data/dataset_mapper.py
new file mode 100644
index 0000000000000000000000000000000000000000..8652cbc5e02f4d3bbeea3e4d87b5fc978c34ae59
--- /dev/null
+++ b/cubercnn/data/dataset_mapper.py
@@ -0,0 +1,267 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates
+import copy
+import logging
+from detectron2.config.config import configurable
+from detectron2.data.transforms.augmentation import AugmentationList
+import torch
+import numpy as np
+from detectron2.structures import BoxMode, Keypoints
+from detectron2.data import detection_utils
+from detectron2.data import transforms as T
+from detectron2.data import (
+ DatasetMapper
+)
+from detectron2.structures import (
+ Boxes,
+ BoxMode,
+ Instances,
+)
+
+from typing import List, Optional, Union
+
+from PIL import Image
+
+class DatasetMapper3D(DatasetMapper):
+
+ @configurable
+ def __init__(
+ self,
+ is_train: bool,
+ *,
+ augmentations: List[Union[T.Augmentation, T.Transform]],
+ image_format: str,
+ mode:str=None,
+ use_instance_mask: bool = False,
+ use_keypoint: bool = False,
+ instance_mask_format: str = "polygon",
+ keypoint_hflip_indices: Optional[np.ndarray] = None,
+ precomputed_proposal_topk: Optional[int] = None,
+ recompute_boxes: bool = False,
+ ):
+ """
+ NOTE: this interface is experimental.
+
+ Args:
+ is_train: whether it's used in training or inference
+ mode: 'get_depth_maps' (default), 'cube_rcnn'
+ augmentations: a list of augmentations or deterministic transforms to apply
+ image_format: an image format supported by :func:`detection_utils.read_image`.
+ use_instance_mask: whether to process instance segmentation annotations, if available
+ use_keypoint: whether to process keypoint annotations if available
+ instance_mask_format: one of "polygon" or "bitmask". Process instance segmentation
+ masks into this format.
+ keypoint_hflip_indices: see :func:`detection_utils.create_keypoint_hflip_indices`
+ precomputed_proposal_topk: if given, will load pre-computed
+ proposals from dataset_dict and keep the top k proposals for each image.
+ recompute_boxes: whether to overwrite bounding box annotations
+ by computing tight bounding boxes from instance mask annotations.
+ """
+ if recompute_boxes:
+ assert use_instance_mask, "recompute_boxes requires instance masks"
+ # fmt: off
+ self.is_train = is_train
+ self.augmentations = T.AugmentationList(augmentations)
+ self.image_format = image_format
+ self.use_instance_mask = use_instance_mask
+ self.instance_mask_format = instance_mask_format
+ self.use_keypoint = use_keypoint
+ self.keypoint_hflip_indices = keypoint_hflip_indices
+ self.proposal_topk = precomputed_proposal_topk
+ self.recompute_boxes = recompute_boxes
+ # fmt: on
+ logger = logging.getLogger(__name__)
+ mode_out = "training" if is_train else "inference"
+ logger.info(f"[DatasetMapper] Augmentations used in {mode_out}: {augmentations}")
+ self.mode = mode
+
+ @classmethod
+ def from_config(cls, cfg, is_train: bool = True, mode='get_depth_maps'):
+ augs = detection_utils.build_augmentation(cfg, is_train)
+ if cfg.INPUT.CROP.ENABLED and is_train:
+ augs.insert(0, T.RandomCrop(cfg.INPUT.CROP.TYPE, cfg.INPUT.CROP.SIZE))
+ recompute_boxes = cfg.MODEL.MASK_ON
+ else:
+ recompute_boxes = False
+
+ ret = {
+ "is_train": is_train,
+ "mode": mode,
+ "augmentations": augs,
+ "image_format": cfg.INPUT.FORMAT,
+ "use_instance_mask": cfg.MODEL.MASK_ON,
+ "instance_mask_format": cfg.INPUT.MASK_FORMAT,
+ "use_keypoint": cfg.MODEL.KEYPOINT_ON,
+ "recompute_boxes": recompute_boxes,
+ }
+
+ if cfg.MODEL.KEYPOINT_ON:
+ ret["keypoint_hflip_indices"] = detection_utils.create_keypoint_hflip_indices(cfg.DATASETS.TRAIN)
+
+ if cfg.MODEL.LOAD_PROPOSALS:
+ ret["precomputed_proposal_topk"] = (
+ cfg.DATASETS.PRECOMPUTED_PROPOSAL_TOPK_TRAIN
+ if is_train
+ else cfg.DATASETS.PRECOMPUTED_PROPOSAL_TOPK_TEST
+ )
+ return ret
+
+ def __call__(self, dataset_dict):
+
+ dataset_dict = copy.deepcopy(dataset_dict) # it will be modified by code below
+
+ image = detection_utils.read_image(dataset_dict["file_name"], format=self.image_format)
+ detection_utils.check_image_size(dataset_dict, image)
+
+ aug_input = T.AugInput(image)
+ # state = torch.get_rng_state()
+ transforms = self.augmentations(aug_input)
+ image = aug_input.image
+ image_shape = image.shape[:2] # h, w
+
+ # dont load ground map and depth map when
+ dp_img = Image.fromarray(np.load(dataset_dict["depth_image_path"])['depth'])
+ dp_img = np.array(dp_img.resize(image.shape[:2][::-1], Image.NEAREST))
+ aug_input_dp = T.AugInput(dp_img)
+ aug_only_flip = AugmentationList(transforms[-1:])
+ # torch.set_rng_state(state)
+ #transforms_dp = aug_only_flip(aug_input_dp)
+ dp_image = aug_input_dp.image
+ dataset_dict["depth_map"] = torch.as_tensor(np.ascontiguousarray(dp_image))
+
+ # ground image
+ if 'ground_image_path' in dataset_dict:
+ ground_img = Image.fromarray(np.load(dataset_dict["ground_image_path"])['mask'])
+ ground_img = np.array(ground_img.resize(image.shape[:2][::-1], Image.NEAREST))
+ aug_input_gr = T.AugInput(ground_img)
+ #transforms_gr = aug_only_flip(aug_input_gr)
+ gr_image = aug_input_gr.image
+ dataset_dict["ground_map"] = torch.as_tensor(np.ascontiguousarray(gr_image))
+ else:
+ dataset_dict["ground_map"] = None
+
+ # Pytorch's dataloader is efficient on torch.Tensor due to shared-memory,
+ # but not efficient on large generic data structures due to the use of pickle & mp.Queue.
+ # Therefore it's important to use torch.Tensor.
+ dataset_dict["image"] = torch.as_tensor(np.ascontiguousarray(image.transpose(2, 0, 1)))
+
+ # no need for additional processing at inference
+ # if not self.mode == 'eval_with_gt':
+ if self.mode == 'cube_rcnn':
+ if not self.is_train:
+ return dataset_dict
+
+ if "annotations" in dataset_dict:
+
+ dataset_id = dataset_dict['dataset_id']
+ K = np.array(dataset_dict['K'])
+
+ unknown_categories = self.dataset_id_to_unknown_cats[dataset_id]
+
+ # transform and pop off annotations
+ annos = [
+ transform_instance_annotations(obj, transforms, K=K)
+ for obj in dataset_dict.pop("annotations") if obj.get("iscrowd", 0) == 0
+ ]
+
+ # convert to instance format
+ instances = annotations_to_instances(annos, image_shape, unknown_categories)
+ dataset_dict["instances"] = detection_utils.filter_empty_instances(instances)
+
+ return dataset_dict
+
+'''
+Cached for mirroring annotations
+'''
+_M1 = np.array([
+ [1, 0, 0],
+ [0, -1, 0],
+ [0, 0, -1]
+])
+_M2 = np.array([
+ [-1., 0., 0.],
+ [ 0., -1., 0.],
+ [ 0., 0., 1.]
+])
+
+
+def transform_instance_annotations(annotation, transforms, *, K):
+
+ if isinstance(transforms, (tuple, list)):
+ transforms = T.TransformList(transforms)
+
+ # bbox is 1d (per-instance bounding box)
+ bbox = BoxMode.convert(annotation["bbox"], annotation["bbox_mode"], BoxMode.XYXY_ABS)
+ bbox = transforms.apply_box(np.array([bbox]))[0]
+
+ annotation["bbox"] = bbox
+ annotation["bbox_mode"] = BoxMode.XYXY_ABS
+
+ if annotation['center_cam'][2] != 0:
+
+ # project the 3D box annotation XYZ_3D to screen
+ point3D = annotation['center_cam']
+ point2D = K @ np.array(point3D)
+ point2D[:2] = point2D[:2] / point2D[-1]
+ annotation["center_cam_proj"] = point2D.tolist()
+
+ # apply coords transforms to 2D box
+ annotation["center_cam_proj"][0:2] = transforms.apply_coords(
+ point2D[np.newaxis][:, :2]
+ )[0].tolist()
+
+ keypoints = (K @ np.array(annotation["bbox3D_cam"]).T).T
+ keypoints[:, 0] /= keypoints[:, -1]
+ keypoints[:, 1] /= keypoints[:, -1]
+
+ if annotation['ignore']:
+ # all keypoints marked as not visible
+ # 0 - unknown, 1 - not visible, 2 visible
+ keypoints[:, 2] = 1
+ else:
+
+ valid_keypoints = keypoints[:, 2] > 0
+
+ # 0 - unknown, 1 - not visible, 2 visible
+ keypoints[:, 2] = 2
+ keypoints[valid_keypoints, 2] = 2
+
+ # in place
+ transforms.apply_coords(keypoints[:, :2])
+ annotation["keypoints"] = keypoints.tolist()
+
+ # manually apply mirror for pose
+ for transform in transforms:
+
+ # horrizontal flip?
+ if isinstance(transform, T.HFlipTransform):
+
+ pose = _M1 @ np.array(annotation["pose"]) @ _M2
+ annotation["pose"] = pose.tolist()
+ annotation["R_cam"] = pose.tolist()
+
+ return annotation
+
+
+def annotations_to_instances(annos, image_size, unknown_categories):
+
+ # init
+ target = Instances(image_size)
+
+ # add classes, 2D boxes, 3D boxes and poses
+ target.gt_classes = torch.tensor([int(obj["category_id"]) for obj in annos], dtype=torch.int64)
+ target.gt_boxes = Boxes([BoxMode.convert(obj["bbox"], obj["bbox_mode"], BoxMode.XYXY_ABS) for obj in annos])
+ target.gt_boxes3D = torch.FloatTensor([anno['center_cam_proj'] + anno['dimensions'] + anno['center_cam'] for anno in annos])
+ target.gt_poses = torch.FloatTensor([anno['pose'] for anno in annos])
+
+ n = len(target.gt_classes)
+
+ # do keypoints?
+ target.gt_keypoints = Keypoints(torch.FloatTensor([anno['keypoints'] for anno in annos]))
+
+ gt_unknown_category_mask = torch.zeros(max(unknown_categories)+1, dtype=bool)
+ gt_unknown_category_mask[torch.tensor(list(unknown_categories))] = True
+
+ # include available category indices as tensor with GTs
+ target.gt_unknown_category_mask = gt_unknown_category_mask.unsqueeze(0).repeat([n, 1])
+
+ return target
diff --git a/cubercnn/data/datasets.py b/cubercnn/data/datasets.py
new file mode 100644
index 0000000000000000000000000000000000000000..79088cfdf16ac86438fe4c0a26ad282628653f5a
--- /dev/null
+++ b/cubercnn/data/datasets.py
@@ -0,0 +1,475 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates
+import json
+import time
+import os
+import contextlib
+import io
+import logging
+import numpy as np
+import pandas as pd
+from pycocotools.coco import COCO
+from collections import defaultdict
+from fvcore.common.timer import Timer
+from detectron2.utils.file_io import PathManager
+from detectron2.structures import BoxMode
+from detectron2.data import MetadataCatalog, DatasetCatalog
+
+from cubercnn import util
+
+VERSION = '0.1'
+
+logger = logging.getLogger(__name__)
+
+def get_version():
+ return VERSION
+
+def get_global_dataset_stats(path_to_stats=None, reset=False):
+
+ if path_to_stats is None:
+ path_to_stats = os.path.join('datasets', 'Omni3D', 'stats.json')
+
+ if os.path.exists(path_to_stats) and not reset:
+ stats = util.load_json(path_to_stats)
+
+ else:
+ stats = {
+ 'n_datasets': 0,
+ 'n_ims': 0,
+ 'n_anns': 0,
+ 'categories': []
+ }
+
+ return stats
+
+
+def save_global_dataset_stats(stats, path_to_stats=None):
+
+ if path_to_stats is None:
+ path_to_stats = os.path.join('datasets', 'Omni3D', 'stats.json')
+
+ util.save_json(path_to_stats, stats)
+
+
+def get_filter_settings_from_cfg(cfg=None):
+
+ if cfg is None:
+ return {
+ 'category_names': [],
+ 'ignore_names': [],
+ 'truncation_thres': 0.99,
+ 'visibility_thres': 0.01,
+ 'min_height_thres': 0.00,
+ 'max_height_thres': 1.50,
+ 'modal_2D_boxes': False,
+ 'trunc_2D_boxes': False,
+ 'max_depth': 1e8,
+ }
+ else:
+ return {
+ 'category_names': cfg.DATASETS.CATEGORY_NAMES,
+ 'ignore_names': cfg.DATASETS.IGNORE_NAMES,
+ 'truncation_thres': cfg.DATASETS.TRUNCATION_THRES,
+ 'visibility_thres': cfg.DATASETS.VISIBILITY_THRES,
+ 'min_height_thres': cfg.DATASETS.MIN_HEIGHT_THRES,
+ 'modal_2D_boxes': cfg.DATASETS.MODAL_2D_BOXES,
+ 'trunc_2D_boxes': cfg.DATASETS.TRUNC_2D_BOXES,
+ 'max_depth': cfg.DATASETS.MAX_DEPTH,
+
+ # TODO expose as a config
+ 'max_height_thres': 1.50,
+ }
+
+
+def is_ignore(anno, filter_settings, image_height):
+
+ ignore = anno['behind_camera']
+ ignore |= (not bool(anno['valid3D']))
+
+ if ignore:
+ return ignore
+
+ ignore |= anno['dimensions'][0] <= 0.01
+ ignore |= anno['dimensions'][1] <= 0.01
+ ignore |= anno['dimensions'][2] <= 0.01
+ ignore |= anno['center_cam'][2] > filter_settings['max_depth']
+ ignore |= (anno['lidar_pts'] == 0)
+ ignore |= (anno['segmentation_pts'] == 0)
+ ignore |= (anno['depth_error'] > 0.5)
+
+ # tightly annotated 2D boxes are not always available.
+ if filter_settings['modal_2D_boxes'] and 'bbox2D_tight' in anno and anno['bbox2D_tight'][0] != -1:
+ bbox2D = BoxMode.convert(anno['bbox2D_tight'], BoxMode.XYXY_ABS, BoxMode.XYWH_ABS)
+
+ # truncated projected 2D boxes are also not always available.
+ elif filter_settings['trunc_2D_boxes'] and 'bbox2D_trunc' in anno and not np.all([val==-1 for val in anno['bbox2D_trunc']]):
+ bbox2D = BoxMode.convert(anno['bbox2D_trunc'], BoxMode.XYXY_ABS, BoxMode.XYWH_ABS)
+
+ # use the projected 3D --> 2D box, which requires a visible 3D cuboid.
+ elif 'bbox2D_proj' in anno:
+ bbox2D = BoxMode.convert(anno['bbox2D_proj'], BoxMode.XYXY_ABS, BoxMode.XYWH_ABS)
+
+ else:
+ bbox2D = anno['bbox']
+
+ ignore |= bbox2D[3] <= filter_settings['min_height_thres']*image_height
+ ignore |= bbox2D[3] >= filter_settings['max_height_thres']*image_height
+
+ ignore |= (anno['truncation'] >=0 and anno['truncation'] >= filter_settings['truncation_thres'])
+ ignore |= (anno['visibility'] >= 0 and anno['visibility'] <= filter_settings['visibility_thres'])
+
+ if 'ignore_names' in filter_settings:
+ ignore |= anno['category_name'] in filter_settings['ignore_names']
+
+ return ignore
+
+
+def simple_register(dataset_name, filter_settings, filter_empty=True, datasets_root_path=None):
+
+ if datasets_root_path is None:
+ datasets_root_path = path_to_json = os.path.join('datasets', 'Omni3D',)
+
+ path_to_json = os.path.join(datasets_root_path, dataset_name + '.json')
+ path_to_image_root = 'datasets'
+
+ DatasetCatalog.register(dataset_name, lambda: load_omni3d_json(
+ path_to_json, path_to_image_root,
+ dataset_name, filter_settings, filter_empty=filter_empty
+ ))
+
+ MetadataCatalog.get(dataset_name).set(json_file=path_to_json, image_root=path_to_image_root, evaluator_type="coco")
+
+class Omni3D(COCO):
+ '''
+ Class for COCO-like dataset object. Not inherently related to
+ use with Detectron2 or training per se.
+ '''
+
+ def __init__(self, annotation_files, filter_settings=None):
+
+ # load dataset
+ self.dataset,self.anns,self.cats,self.imgs = dict(),dict(),dict(),dict()
+ self.imgToAnns, self.catToImgs = defaultdict(list), defaultdict(list)
+
+ self.idx_without_ground = set(pd.read_csv('datasets/no_ground_idx.csv')['img_id'].values)
+
+ if isinstance(annotation_files, str):
+ annotation_files = [annotation_files,]
+
+ cats_ids_master = []
+ cats_master = []
+
+ for annotation_file in annotation_files:
+
+ _, name, _ = util.file_parts(annotation_file)
+
+ logger.info('loading {} annotations into memory...'.format(name))
+ dataset = json.load(open(annotation_file, 'r'))
+ assert type(dataset)==dict, 'annotation file format {} not supported'.format(type(dataset))
+
+ if type(dataset['info']) == list:
+ dataset['info'] = dataset['info'][0]
+
+ dataset['info']['known_category_ids'] = [cat['id'] for cat in dataset['categories']]
+
+ # first dataset
+ if len(self.dataset) == 0:
+ self.dataset = dataset
+
+ # concatenate datasets
+ else:
+
+ if type(self.dataset['info']) == dict:
+ self.dataset['info'] = [self.dataset['info']]
+
+ self.dataset['info'] += [dataset['info']]
+ self.dataset['annotations'] += dataset['annotations']
+ self.dataset['images'] += dataset['images']
+
+ # sort through categories
+ for cat in dataset['categories']:
+
+ if not cat['id'] in cats_ids_master:
+ cats_ids_master.append(cat['id'])
+ cats_master.append(cat)
+
+ if filter_settings is None:
+
+ # include every category in the master list
+ self.dataset['categories'] = [
+ cats_master[i]
+ for i in np.argsort(cats_ids_master)
+ ]
+
+ else:
+
+ # determine which categories we may actually use for filtering.
+ trainable_cats = set(filter_settings['ignore_names']) | set(filter_settings['category_names'])
+
+ # category names are provided to us
+ if len(filter_settings['category_names']) > 0:
+
+ self.dataset['categories'] = [
+ cats_master[i]
+ for i in np.argsort(cats_ids_master)
+ if cats_master[i]['name'] in filter_settings['category_names']
+ ]
+
+ # no categories are provided, so assume use ALL available.
+ else:
+
+ self.dataset['categories'] = [
+ cats_master[i]
+ for i in np.argsort(cats_ids_master)
+ ]
+
+ filter_settings['category_names'] = [cat['name'] for cat in self.dataset['categories']]
+
+ trainable_cats = trainable_cats | set(filter_settings['category_names'])
+
+ valid_anns = []
+ im_height_map = {}
+
+ for im_obj in self.dataset['images']:
+ im_height_map[im_obj['id']] = im_obj['height']
+
+ # Filter out annotations
+ for anno_idx, anno in enumerate(self.dataset['annotations']):
+
+ im_height = im_height_map[anno['image_id']]
+
+ ignore = is_ignore(anno, filter_settings, im_height)
+
+ if filter_settings['trunc_2D_boxes'] and 'bbox2D_trunc' in anno and not np.all([val==-1 for val in anno['bbox2D_trunc']]):
+ bbox2D = BoxMode.convert(anno['bbox2D_trunc'], BoxMode.XYXY_ABS, BoxMode.XYWH_ABS)
+
+ elif anno['bbox2D_proj'][0] != -1:
+ bbox2D = BoxMode.convert(anno['bbox2D_proj'], BoxMode.XYXY_ABS, BoxMode.XYWH_ABS)
+
+ elif anno['bbox2D_tight'][0] != -1:
+ bbox2D = BoxMode.convert(anno['bbox2D_tight'], BoxMode.XYXY_ABS, BoxMode.XYWH_ABS)
+
+ else:
+ continue
+
+ width = bbox2D[2]
+ height = bbox2D[3]
+
+ self.dataset['annotations'][anno_idx]['area'] = width*height
+ self.dataset['annotations'][anno_idx]['iscrowd'] = False
+ self.dataset['annotations'][anno_idx]['ignore'] = ignore
+ self.dataset['annotations'][anno_idx]['ignore2D'] = ignore
+ self.dataset['annotations'][anno_idx]['ignore3D'] = ignore
+
+ if filter_settings['modal_2D_boxes'] and anno['bbox2D_tight'][0] != -1:
+ self.dataset['annotations'][anno_idx]['bbox'] = BoxMode.convert(anno['bbox2D_tight'], BoxMode.XYXY_ABS, BoxMode.XYWH_ABS)
+
+ else:
+ self.dataset['annotations'][anno_idx]['bbox'] = bbox2D
+
+ self.dataset['annotations'][anno_idx]['bbox3D'] = anno['bbox3D_cam']
+ self.dataset['annotations'][anno_idx]['depth'] = anno['center_cam'][2]
+
+ category_name = anno["category_name"]
+
+ # category is part of trainable categories?
+ if category_name in trainable_cats:
+ if not ignore:
+ valid_anns.append(self.dataset['annotations'][anno_idx])
+
+ self.dataset['annotations'] = valid_anns
+
+ # append depth image path to each image corresponding to the id
+ for img in self.dataset['images']:
+ img_id = img['id']
+ img['depth_image_path'] = f'datasets/depth_maps/{img_id}.npz'
+ if not img_id in self.idx_without_ground:
+ img['ground_image_path'] = f'datasets/ground_maps/{img_id}.npz'
+
+ self.createIndex()
+
+ def info(self):
+
+ infos = self.dataset['info']
+ if type(infos) == dict:
+ infos = [infos]
+
+ for i, info in enumerate(infos):
+ print('Dataset {}/{}'.format(i+1, infos))
+
+ for key, value in info.items():
+ print('{}: {}'.format(key, value))
+
+
+def register_and_store_model_metadata(datasets, output_dir, filter_settings=None):
+
+ output_file = os.path.join(output_dir, 'category_meta.json')
+
+ if os.path.exists(output_file):
+ metadata = util.load_json(output_file)
+ thing_classes = metadata['thing_classes']
+ id_map = metadata['thing_dataset_id_to_contiguous_id']
+
+ # json saves id map as strings rather than ints
+ id_map = {int(idA):idB for idA, idB in id_map.items()}
+
+ else:
+ omni3d_stats = util.load_json(os.path.join('datasets', 'Omni3D', 'stats.json'))
+ thing_classes = filter_settings['category_names']
+
+ cat_ids = []
+ for cat in thing_classes:
+ cat_idx = omni3d_stats['category_names'].index(cat)
+ cat_id = omni3d_stats['categories'][cat_idx]['id']
+ cat_ids.append(cat_id)
+
+ cat_order = np.argsort(cat_ids)
+ cat_ids = [cat_ids[i] for i in cat_order]
+ thing_classes = [thing_classes[i] for i in cat_order]
+ id_map = {id: i for i, id in enumerate(cat_ids)}
+
+ util.save_json(output_file, {
+ 'thing_classes': thing_classes,
+ 'thing_dataset_id_to_contiguous_id': id_map,
+ })
+
+ MetadataCatalog.get('omni3d_model').thing_classes = thing_classes
+ MetadataCatalog.get('omni3d_model').thing_dataset_id_to_contiguous_id = id_map
+
+
+def load_omni3d_json(json_file, image_root, dataset_name, filter_settings, filter_empty=True):
+
+ # read in the dataset
+ timer = Timer()
+ json_file = PathManager.get_local_path(json_file)
+ with contextlib.redirect_stdout(io.StringIO()):
+ coco_api = COCO(json_file)
+ ground_map_files = os.listdir('datasets/ground_maps')
+ ground_idx = []
+ for file in ground_map_files:
+ try:
+ idx = int(file.split('.')[0])
+ ground_idx.append(idx)
+ except:
+ pass
+ if timer.seconds() > 1:
+ logger.info("Loading {} takes {:.2f} seconds.".format(json_file, timer.seconds()))
+
+ # the global meta information for the full dataset
+ meta_model = MetadataCatalog.get('omni3d_model')
+
+ # load the meta information
+ meta = MetadataCatalog.get(dataset_name)
+ cat_ids = sorted(coco_api.getCatIds(filter_settings['category_names']))
+ cats = coco_api.loadCats(cat_ids)
+ thing_classes = [c["name"] for c in sorted(cats, key=lambda x: x["id"])]
+ meta.thing_classes = thing_classes
+
+ # the id mapping must be based on the model!
+ id_map = meta_model.thing_dataset_id_to_contiguous_id
+ meta.thing_dataset_id_to_contiguous_id = id_map
+
+ # sort indices for reproducible results
+ img_ids = sorted(coco_api.imgs.keys())
+ imgs = coco_api.loadImgs(img_ids)
+ anns = [coco_api.imgToAnns[img_id] for img_id in img_ids]
+ total_num_valid_anns = sum([len(x) for x in anns])
+ total_num_anns = len(coco_api.anns)
+ if total_num_valid_anns < total_num_anns:
+ logger.info(
+ f"{json_file} contains {total_num_anns} annotations, but only "
+ f"{total_num_valid_anns} of them match to images in the file."
+ )
+
+ imgs_anns = list(zip(imgs, anns))
+ logger.info("Loaded {} images in Omni3D format from {}".format(len(imgs_anns), json_file))
+
+ dataset_dicts = []
+
+ # annotation keys to pass along
+ ann_keys = [
+ "bbox", "bbox3D_cam", "bbox2D_proj", "bbox2D_trunc", "bbox2D_tight",
+ "center_cam", "dimensions", "pose", "R_cam", "category_id",
+ ]
+
+ # optional per image keys to pass if exists
+ # this property is unique to KITTI.
+ img_keys_optional = ['p2']
+
+ invalid_count = 0
+
+ for img_dict, anno_dict_list in imgs_anns:
+
+ has_valid_annotation = False
+
+ record = {}
+ record["file_name"] = os.path.join(image_root, img_dict["file_path"])
+ record["dataset_id"] = img_dict["dataset_id"]
+ record["height"] = img_dict["height"]
+ record["width"] = img_dict["width"]
+ record["K"] = img_dict["K"]
+
+ # store optional keys when available
+ for img_key in img_keys_optional:
+ if img_key in img_dict:
+ record[img_key] = img_dict[img_key]
+
+ image_id = record["image_id"] = img_dict["id"]
+
+ record["depth_image_path"] = f'datasets/depth_maps/{image_id}.npz'
+ if image_id in ground_idx:
+ record["ground_image_path"] = f'datasets/ground_maps/{image_id}.npz'
+ objs = []
+ # where invalid annotations are removed
+ for anno in anno_dict_list:
+ assert anno["image_id"] == image_id
+
+ obj = {key: anno[key] for key in ann_keys if key in anno}
+
+ obj["bbox_mode"] = BoxMode.XYWH_ABS
+ annotation_category_id = obj["category_id"]
+
+ # category is not part of ids and is not in the ignore category?
+ if not (annotation_category_id in id_map) and not (anno['category_name'] in filter_settings['ignore_names']):
+ continue
+
+ ignore = is_ignore(anno, filter_settings, img_dict["height"])
+
+ obj['iscrowd'] = False
+ obj['ignore'] = ignore
+
+ if filter_settings['modal_2D_boxes'] and 'bbox2D_tight' in anno and anno['bbox2D_tight'][0] != -1:
+ obj['bbox'] = BoxMode.convert(anno['bbox2D_tight'], BoxMode.XYXY_ABS, BoxMode.XYWH_ABS)
+
+ elif filter_settings['trunc_2D_boxes'] and 'bbox2D_trunc' in anno and not np.all([val==-1 for val in anno['bbox2D_trunc']]):
+ obj['bbox'] = BoxMode.convert(anno['bbox2D_trunc'], BoxMode.XYXY_ABS, BoxMode.XYWH_ABS)
+
+ elif 'bbox2D_proj' in anno:
+ obj['bbox'] = BoxMode.convert(anno['bbox2D_proj'], BoxMode.XYXY_ABS, BoxMode.XYWH_ABS)
+
+ else:
+ continue
+
+ obj['pose'] = anno['R_cam']
+
+ # store category as -1 for ignores!
+ # OLD Logic
+ # obj["category_id"] = -1 if ignore else id_map[annotation_category_id]
+ if filter_empty:
+ obj["category_id"] = id_map[annotation_category_id]
+ if not ignore:
+ objs.append(obj)
+ else:
+ obj["category_id"] = -1 if ignore else id_map[annotation_category_id]
+
+ has_valid_annotation |= (not ignore)
+
+ if has_valid_annotation or (not filter_empty):
+ record["annotations"] = objs
+ dataset_dicts.append(record)
+
+ else:
+ invalid_count += 1
+
+ logger.info("Filtered out {}/{} images without valid annotations".format(invalid_count, len(imgs_anns)))
+
+ return dataset_dicts
\ No newline at end of file
diff --git a/cubercnn/data/filter_ground.py b/cubercnn/data/filter_ground.py
new file mode 100644
index 0000000000000000000000000000000000000000..11a6cba2143331e0083a9d1b508545797660229d
--- /dev/null
+++ b/cubercnn/data/filter_ground.py
@@ -0,0 +1,23 @@
+# Basically a hotfix script to avoid having to run the ground segemntation script again
+import os
+import torch
+import numpy as np
+from tqdm import tqdm
+import pandas as pd
+
+files = os.listdir('datasets/ground_maps')
+no_ground = []
+for file in tqdm(files):
+ mask = np.load(f'datasets/ground_maps/{file}')['mask']
+ ground_map = torch.as_tensor(mask).unsqueeze(0)
+ nnz = torch.count_nonzero(ground_map, dim=(-2, -1))
+ indices = torch.nonzero(nnz <= 1000).flatten()
+ if len(indices) > 0:
+ print('indices', file[:-4])
+ no_ground.append(int(file[:-4]))
+ os.remove(f'datasets/ground_maps/{file}')
+
+df = pd.DataFrame(no_ground, columns=['img_id'])
+df2 = pd.read_csv('datasets/no_ground_idx.csv')
+df = pd.concat([df, df2])
+df.to_csv('datasets/no_ground_idx.csv', index=False)
\ No newline at end of file
diff --git a/cubercnn/data/generate_depth_maps.py b/cubercnn/data/generate_depth_maps.py
new file mode 100644
index 0000000000000000000000000000000000000000..9f432e4ed3247c319ae9f825687edad5dc022666
--- /dev/null
+++ b/cubercnn/data/generate_depth_maps.py
@@ -0,0 +1,111 @@
+import numpy as np
+import torchvision.transforms as transforms
+import torch
+from PIL import Image
+from depth.metric_depth.zoedepth.models.builder import build_model
+from depth.metric_depth.zoedepth.utils.config import get_config
+
+def depth_of_images(image, model):
+ """
+ This function takes in a list of images and returns the depth of the images"""
+ # Born out of Issue 36.
+ # Allows the user to set up own test files to infer on (Create a folder my_test and add subfolder input and output in the metric_depth directory before running this script.)
+ # Make sure you have the necessary libraries
+ # Code by @1ssb
+
+ # Global settings
+ DATASET = 'nyu' # Lets not pick a fight with the model's dataloader
+
+ color_image = Image.fromarray(image).convert('RGB')
+ original_width, original_height = color_image.size
+ image_tensor = transforms.ToTensor()(color_image).unsqueeze(0).to('cuda' if torch.cuda.is_available() else 'cpu')
+
+ # input as bx3xhxw (unnormalized image)
+ pred_o = model(image_tensor, dataset=DATASET)
+ if isinstance(pred_o, dict):
+ pred = pred_o.get('metric_depth', pred_o.get('out'))
+ features = pred_o.get('depth_features', None)
+ elif isinstance(pred_o, (list, tuple)):
+ pred = pred[-1]
+ pred = pred.squeeze().detach().cpu().numpy()
+
+ # Resize color image and depth to final size
+ resized_pred = Image.fromarray(pred).resize((original_width, original_height), Image.NEAREST)
+
+ # resized_pred is the image shaped to the original image size, depth is in meters
+ return np.array(resized_pred)
+
+def setup_depth_model(model_name, pretrained_resource):
+ DATASET = 'nyu' # Lets not pick a fight with the model's dataloader
+ config = get_config(model_name, "eval", DATASET)
+ config.pretrained_resource = pretrained_resource
+ model = build_model(config).to('cuda' if torch.cuda.is_available() else 'cpu')
+ model.eval()
+ return model
+
+def init_dataset():
+ ''' dataloader stuff.
+ I'm not sure what the difference between the omni3d dataset and load omni3D json functions are. this is a 3rd alternative to this. The train script calls something similar to this.'''
+ cfg, filter_settings = get_config_and_filter_settings()
+
+ dataset_names = ['SUNRGBD_train','SUNRGBD_val','SUNRGBD_test']
+ dataset_paths_to_json = ['datasets/Omni3D/'+dataset_name+'.json' for dataset_name in dataset_names]
+ # for dataset_name in dataset_names:
+ # simple_register(dataset_name, filter_settings, filter_empty=True)
+
+ # Get Image and annotations
+ datasets = data.Omni3D(dataset_paths_to_json, filter_settings=filter_settings)
+ data.register_and_store_model_metadata(datasets, cfg.OUTPUT_DIR, filter_settings)
+
+
+ thing_classes = MetadataCatalog.get('omni3d_model').thing_classes
+ dataset_id_to_contiguous_id = MetadataCatalog.get('omni3d_model').thing_dataset_id_to_contiguous_id
+
+ infos = datasets.dataset['info']
+
+ dataset_id_to_unknown_cats = {}
+ possible_categories = set(i for i in range(cfg.MODEL.ROI_HEADS.NUM_CLASSES + 1))
+
+ dataset_id_to_src = {}
+
+ for info in infos:
+ dataset_id = info['id']
+ known_category_training_ids = set()
+
+ if not dataset_id in dataset_id_to_src:
+ dataset_id_to_src[dataset_id] = info['source']
+
+ for id in info['known_category_ids']:
+ if id in dataset_id_to_contiguous_id:
+ known_category_training_ids.add(dataset_id_to_contiguous_id[id])
+
+ # determine and store the unknown categories.
+ unknown_categories = possible_categories - known_category_training_ids
+ dataset_id_to_unknown_cats[dataset_id] = unknown_categories
+
+ return datasets
+
+if __name__ == '__main__':
+ import os
+ from detectron2.data.catalog import MetadataCatalog
+
+ from cubercnn import data
+ from priors import get_config_and_filter_settings
+
+ import torch.nn.functional as F
+
+ from tqdm import tqdm
+ # datasets = init_dataset()
+
+ os.makedirs('datasets/depth_maps', exist_ok=True)
+
+ depth_model = 'zoedepth'
+ pretrained_resource = 'local::depth/checkpoints/depth_anything_metric_depth_indoor.pt'
+ model = setup_depth_model(depth_model, pretrained_resource)
+ for img_id in tqdm(os.listdir('datasets/coco_examples')):
+ file_path = 'coco_examples/'+img_id
+ # for img_id, img_info in track(datasets.imgs.items()):
+ # file_path = img_info['file_path']
+ img = np.array(Image.open('datasets/'+file_path))
+ depth = depth_of_images(img, model)
+ np.savez_compressed(f'datasets/depth_maps/{img_id}.npz', depth=depth)
\ No newline at end of file
diff --git a/cubercnn/data/generate_ground_segmentations.py b/cubercnn/data/generate_ground_segmentations.py
new file mode 100644
index 0000000000000000000000000000000000000000..c5975a36d2f220173f8969fe212eac9d3d7a7082
--- /dev/null
+++ b/cubercnn/data/generate_ground_segmentations.py
@@ -0,0 +1,252 @@
+from segment_anything.utils.transforms import ResizeLongestSide
+from groundingdino.util.inference import load_image, load_model, predict
+from torchvision.ops import box_convert
+import numpy as np
+import torch
+from segment_anything import sam_model_registry
+from segment_anything.modeling import Sam
+import os
+import torchvision.transforms as T2
+import groundingdino.datasets.transforms as T
+from PIL import Image
+
+def init_segmentation(device='cpu') -> Sam:
+ # 1) first cd into the segment_anything and pip install -e .
+ # to get the model stary in the root foler folder and run the download_model.sh
+ # 2) chmod +x download_model.sh && ./download_model.sh
+ # the largest model: https://dl.fbaipublicfiles.com/segment_anything/sam_vit_h_4b8939.pth
+ # this is the smallest model
+ if os.path.exists('sam-hq/sam_hq_vit_b.pth'):
+ sam_checkpoint = "sam-hq/sam_hq_vit_b.pth"
+ model_type = "vit_b"
+ else:
+ sam_checkpoint = "sam-hq/sam_hq_vit_tiny.pth"
+ model_type = "vit_tiny"
+ print(f'SAM device: {device}, model_type: {model_type}')
+ sam = sam_model_registry[model_type](checkpoint=sam_checkpoint)
+ sam.to(device=device)
+ return sam
+
+def find_ground(image_source, image, model, segmentor, device='cpu', TEXT_PROMPT="ground", BOX_TRESHOLD=0.35, TEXT_TRESHOLD=0.25):
+ boxes, logits, _ = predict(
+ model=model,
+ image=image,
+ caption=TEXT_PROMPT,
+ box_threshold=BOX_TRESHOLD,
+ text_threshold=TEXT_TRESHOLD,
+ device=device
+ )
+ if len(boxes) == 0:
+ return None
+ # only want box corresponding to max logit
+ max_logit_idx = torch.argmax(logits)
+ box = boxes[max_logit_idx].unsqueeze(0)
+
+ _, h, w = image_source.shape
+ box = box * torch.tensor([w, h, w, h], device=device)
+ xyxy = box_convert(boxes=box, in_fmt="cxcywh", out_fmt="xyxy")
+
+ image = image.unsqueeze(0)
+ org_shape = image.shape[-2:]
+ resize_transform = ResizeLongestSide(segmentor.image_encoder.img_size)
+ batched_input = []
+ images = resize_transform.apply_image_torch(image*1.0)# .permute(2, 0, 1).contiguous()
+ for image, boxes in zip(images, xyxy):
+ transformed_boxes = resize_transform.apply_boxes_torch(boxes, org_shape) # Bx4
+ batched_input.append({'image': image, 'boxes': transformed_boxes, 'original_size':org_shape})
+
+ seg_out = segmentor(batched_input, multimask_output=False)
+ mask_per_image = seg_out[0]['masks']
+ return mask_per_image[0,0,:,:].cpu().numpy()
+
+def load_image2(image:np.ndarray, device) -> tuple[torch.Tensor, torch.Tensor]:
+ transform = T.Compose(
+ [
+ # T.RandomResize([800], max_size=1333),
+ T.ToTensor(),
+ T.Normalize([0.485, 0.456, 0.406], [0.229, 0.224, 0.225]),
+ ]
+ )
+ transform2 = T2.ToTensor()
+ image_source = Image.fromarray(image).convert("RGB")
+ image = transform2(image_source).to(device)
+ image_transformed, _ = transform(image_source, None)
+ return image, image_transformed
+
+
+if __name__ == '__main__':
+ import pandas as pd
+ from matplotlib import pyplot as plt
+ from tqdm import tqdm
+
+ from cubercnn import data
+ from detectron2.data.catalog import MetadataCatalog
+ from priors import get_config_and_filter_settings
+ import supervision as sv
+
+ def init_dataset():
+ ''' dataloader stuff.
+ currently not used anywhere, because I'm not sure what the difference between the omni3d dataset and load omni3D json functions are. this is a 3rd alternative to this. The train script calls something similar to this.'''
+ cfg, filter_settings = get_config_and_filter_settings()
+
+ dataset_names = ['SUNRGBD_train','SUNRGBD_val','SUNRGBD_test']
+ dataset_paths_to_json = ['datasets/Omni3D/'+dataset_name+'.json' for dataset_name in dataset_names]
+ # for dataset_name in dataset_names:
+ # simple_register(dataset_name, filter_settings, filter_empty=True)
+
+ # Get Image and annotations
+ datasets = data.Omni3D(dataset_paths_to_json, filter_settings=filter_settings)
+ data.register_and_store_model_metadata(datasets, cfg.OUTPUT_DIR, filter_settings)
+
+
+ thing_classes = MetadataCatalog.get('omni3d_model').thing_classes
+ dataset_id_to_contiguous_id = MetadataCatalog.get('omni3d_model').thing_dataset_id_to_contiguous_id
+
+ infos = datasets.dataset['info']
+
+ dataset_id_to_unknown_cats = {}
+ possible_categories = set(i for i in range(cfg.MODEL.ROI_HEADS.NUM_CLASSES + 1))
+
+ dataset_id_to_src = {}
+
+ for info in infos:
+ dataset_id = info['id']
+ known_category_training_ids = set()
+
+ if not dataset_id in dataset_id_to_src:
+ dataset_id_to_src[dataset_id] = info['source']
+
+ for id in info['known_category_ids']:
+ if id in dataset_id_to_contiguous_id:
+ known_category_training_ids.add(dataset_id_to_contiguous_id[id])
+
+ # determine and store the unknown categories.
+ unknown_categories = possible_categories - known_category_training_ids
+ dataset_id_to_unknown_cats[dataset_id] = unknown_categories
+
+ return datasets
+
+ def load_image(image_path: str, device) -> tuple[torch.Tensor, torch.Tensor]:
+ transform = T.Compose(
+ [
+ # T.RandomResize([800], max_size=1333),
+ T.ToTensor(),
+ T.Normalize([0.485, 0.456, 0.406], [0.229, 0.224, 0.225]),
+ ]
+ )
+ transform2 = T2.ToTensor()
+ image_source = Image.open(image_path).convert("RGB")
+ image = transform2(image_source).to(device)
+ image_transformed, _ = transform(image_source, None)
+ return image, image_transformed.to(device)
+
+
+ def annotate(image_source: np.ndarray, boxes: torch.Tensor, logits: torch.Tensor, phrases: list[str]) -> np.ndarray:
+ """
+ This function annotates an image with bounding boxes and labels.
+
+ Parameters:
+ image_source (np.ndarray): The source image to be annotated.
+ boxes (torch.Tensor): A tensor containing bounding box coordinates.
+ logits (torch.Tensor): A tensor containing confidence scores for each bounding box.
+ phrases (List[str]): A list of labels for each bounding box.
+
+ Returns:
+ np.ndarray: The annotated image.
+ """
+ h, w, _ = image_source.shape
+ boxes = boxes * torch.Tensor([w, h, w, h])
+ xyxy = box_convert(boxes=boxes, in_fmt="cxcywh", out_fmt="xyxy").numpy()
+ detections = sv.Detections(xyxy=xyxy)
+
+ labels = [
+ f"{phrase} {logit:.2f}"
+ for phrase, logit
+ in zip(phrases, logits)
+ ]
+
+ box_annotator = sv.BoxAnnotator()
+ # annotated_frame = cv2.cvtColor(image_source, cv2.COLOR_RGB2BGR)
+ annotated_frame = image_source.copy()
+ annotated_frame = box_annotator.annotate(scene=annotated_frame, detections=detections, labels=labels)
+ return annotated_frame
+
+
+ # datasets = init_dataset()
+
+ device = 'cuda' if torch.cuda.is_available() else 'cpu'
+ # model.to(device)
+
+ segmentor = init_segmentation(device=device)
+
+ os.makedirs('datasets/ground_maps', exist_ok=True)
+ model = load_model("GroundingDINO/groundingdino/config/GroundingDINO_SwinT_OGC.py", "GroundingDINO/weights/groundingdino_swint_ogc.pth", device=device)
+ TEXT_PROMPT = "ground"
+ BOX_TRESHOLD = 0.35
+ TEXT_TRESHOLD = 0.25
+
+ noground = 0
+ no_ground_idx = []
+
+ # **** to annotate full dataset ****
+ # for img_id, img_info in tqdm(datasets.imgs.items()):
+ # file_path = img_info['file_path']
+ # width = img_info['width']
+ # height = img_info['height']
+ # **** to annotate full dataset ****
+ # **** to annotate demo images ****
+ for img_id in tqdm(os.listdir('datasets/coco_examples')):
+ file_path = 'coco_examples/'+img_id
+ image_source, image = load_image('datasets/'+file_path, device=device)
+ # **** to annotate demo images ****
+
+ boxes, logits, phrases = predict(
+ model=model,
+ image=image,
+ caption=TEXT_PROMPT,
+ box_threshold=BOX_TRESHOLD,
+ text_threshold=TEXT_TRESHOLD,
+ device=device
+ )
+ if len(boxes) == 0:
+ print(f"No ground found for {img_id}")
+ noground += 1
+ # save a ground map that is all zeros
+ no_ground_idx.append(img_id)
+ continue
+ # only want box corresponding to max logit
+ max_logit_idx = torch.argmax(logits)
+ logit = logits[max_logit_idx].unsqueeze(0)
+ box = boxes[max_logit_idx].unsqueeze(0)
+ phrase = [phrases[max_logit_idx]]
+
+ _, h, w = image_source.shape
+ box = box * torch.tensor([w, h, w, h], device=device)
+ xyxy = box_convert(boxes=box, in_fmt="cxcywh", out_fmt="xyxy")
+
+ image = image.unsqueeze(0)
+ org_shape = image.shape[-2:]
+ resize_transform = ResizeLongestSide(segmentor.image_encoder.img_size)
+ batched_input = []
+ images = resize_transform.apply_image_torch(image*1.0)# .permute(2, 0, 1).contiguous()
+ for image, boxes in zip(images, xyxy):
+ transformed_boxes = resize_transform.apply_boxes_torch(boxes, org_shape) # Bx4
+ batched_input.append({'image': image, 'boxes': transformed_boxes, 'original_size':org_shape})
+
+ seg_out = segmentor(batched_input, multimask_output=False)
+ mask_per_image = seg_out[0]['masks']
+
+ nnz = torch.count_nonzero(mask_per_image, dim=(-2, -1))
+ indices = torch.nonzero(nnz <= 1000).flatten()
+ if len(indices) > 0:
+ noground += 1
+ # save a ground map that is all zeros
+ no_ground_idx.append(img_id)
+
+ np.savez_compressed(f'datasets/ground_maps/{img_id}.npz', mask=mask_per_image.cpu()[0,0,:,:].numpy())
+
+ print(f"Could not find ground for {noground} images")
+
+
+ df = pd.DataFrame(no_ground_idx, columns=['img_id'])
+ df.to_csv('datasets/no_ground_idx.csv', index=False)
\ No newline at end of file
diff --git a/cubercnn/evaluation/__init__.py b/cubercnn/evaluation/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..fe258d36e153c92a8bb4eab214ae9955dbcc1135
--- /dev/null
+++ b/cubercnn/evaluation/__init__.py
@@ -0,0 +1 @@
+from .omni3d_evaluation import *
\ No newline at end of file
diff --git a/cubercnn/evaluation/omni3d_evaluation.py b/cubercnn/evaluation/omni3d_evaluation.py
new file mode 100644
index 0000000000000000000000000000000000000000..7279c48bf05cbe6d2a63779aade87c181ce47ab3
--- /dev/null
+++ b/cubercnn/evaluation/omni3d_evaluation.py
@@ -0,0 +1,1705 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates
+import contextlib
+import copy
+import datetime
+import io
+import itertools
+import json
+import logging
+import os
+import time
+from collections import defaultdict
+from typing import List, Union
+from typing import Tuple
+
+import numpy as np
+import pycocotools.mask as maskUtils
+import torch
+from detectron2.utils.memory import retry_if_cuda_oom
+from detectron2.data import MetadataCatalog, DatasetCatalog
+from detectron2.evaluation.coco_evaluation import COCOEvaluator
+from detectron2.structures import BoxMode
+from detectron2.utils.file_io import PathManager
+from detectron2.utils.logger import create_small_table, log_every_n_seconds
+from pycocotools.cocoeval import COCOeval
+from tabulate import tabulate
+from detectron2.utils.comm import get_world_size, is_main_process
+import detectron2.utils.comm as comm
+from detectron2.evaluation import (
+ DatasetEvaluators, inference_context, DatasetEvaluator
+)
+from collections import OrderedDict, abc
+from contextlib import ExitStack, contextmanager
+from torch import nn
+
+import logging
+from cubercnn.data import Omni3D
+from pytorch3d import _C
+import torch.nn.functional as F
+
+from pytorch3d.ops.iou_box3d import _box_planes, _box_triangles
+
+import cubercnn.vis.logperf as utils_logperf
+from cubercnn.data import (
+ get_omni3d_categories,
+ simple_register
+)
+
+"""
+This file contains
+* Omni3DEvaluationHelper: a helper object to accumulate and summarize evaluation results
+* Omni3DEval: a wrapper around COCOeval to perform 3D bounding evaluation in the detection setting
+* Omni3DEvaluator: a wrapper around COCOEvaluator to collect results on each dataset
+* Omni3DParams: parameters for the evaluation API
+"""
+
+logger = logging.getLogger(__name__)
+
+# Defines the max cross of len(dts) * len(gts)
+# which we will attempt to compute on a GPU.
+# Fallback is safer computation on a CPU.
+# 0 is disabled on GPU.
+MAX_DTS_CROSS_GTS_FOR_IOU3D = 0
+
+
+def _check_coplanar(boxes: torch.Tensor, eps: float = 1e-4) -> torch.BoolTensor:
+ """
+ Checks that plane vertices are coplanar.
+ Returns a bool tensor of size B, where True indicates a box is coplanar.
+ """
+ faces = torch.tensor(_box_planes, dtype=torch.int64, device=boxes.device)
+ verts = boxes.index_select(index=faces.view(-1), dim=1)
+ B = boxes.shape[0]
+ P, V = faces.shape
+ # (B, P, 4, 3) -> (B, P, 3)
+ v0, v1, v2, v3 = verts.reshape(B, P, V, 3).unbind(2)
+
+ # Compute the normal
+ e0 = F.normalize(v1 - v0, dim=-1)
+ e1 = F.normalize(v2 - v0, dim=-1)
+ normal = F.normalize(torch.cross(e0, e1, dim=-1), dim=-1)
+
+ # Check the fourth vertex is also on the same plane
+ mat1 = (v3 - v0).view(B, 1, -1) # (B, 1, P*3)
+ mat2 = normal.view(B, -1, 1) # (B, P*3, 1)
+
+ return (mat1.bmm(mat2).abs() < eps).view(B)
+
+
+def _check_nonzero(boxes: torch.Tensor, eps: float = 1e-8) -> torch.BoolTensor:
+ """
+ Checks that the sides of the box have a non zero area.
+ Returns a bool tensor of size B, where True indicates a box is nonzero.
+ """
+ faces = torch.tensor(_box_triangles, dtype=torch.int64, device=boxes.device)
+ verts = boxes.index_select(index=faces.view(-1), dim=1)
+ B = boxes.shape[0]
+ T, V = faces.shape
+ # (B, T, 3, 3) -> (B, T, 3)
+ v0, v1, v2 = verts.reshape(B, T, V, 3).unbind(2)
+
+ normals = torch.cross(v1 - v0, v2 - v0, dim=-1) # (B, T, 3)
+ face_areas = normals.norm(dim=-1) / 2
+
+ return (face_areas > eps).all(1).view(B)
+
+def box3d_overlap(
+ boxes_dt: torch.Tensor, boxes_gt: torch.Tensor,
+ eps_coplanar: float = 1e-4, eps_nonzero: float = 1e-8
+) -> torch.Tensor:
+ """
+ Computes the intersection of 3D boxes_dt and boxes_gt.
+
+ Inputs boxes_dt, boxes_gt are tensors of shape (B, 8, 3)
+ (where B doesn't have to be the same for boxes_dt and boxes_gt),
+ containing the 8 corners of the boxes, as follows:
+
+ (4) +---------+. (5)
+ | ` . | ` .
+ | (0) +---+-----+ (1)
+ | | | |
+ (7) +-----+---+. (6)|
+ ` . | ` . |
+ (3) ` +---------+ (2)
+
+
+ NOTE: Throughout this implementation, we assume that boxes
+ are defined by their 8 corners exactly in the order specified in the
+ diagram above for the function to give correct results. In addition
+ the vertices on each plane must be coplanar.
+ As an alternative to the diagram, this is a unit bounding
+ box which has the correct vertex ordering:
+
+ box_corner_vertices = [
+ [0, 0, 0],
+ [1, 0, 0],
+ [1, 1, 0],
+ [0, 1, 0],
+ [0, 0, 1],
+ [1, 0, 1],
+ [1, 1, 1],
+ [0, 1, 1],
+ ]
+
+ Args:
+ boxes_dt: tensor of shape (N, 8, 3) of the coordinates of the 1st boxes
+ boxes_gt: tensor of shape (M, 8, 3) of the coordinates of the 2nd boxes
+ Returns:
+ iou: (N, M) tensor of the intersection over union which is
+ defined as: `iou = vol / (vol1 + vol2 - vol)`
+ """
+ # Make sure predictions are coplanar and nonzero
+ invalid_coplanar = ~_check_coplanar(boxes_dt, eps=eps_coplanar)
+ invalid_nonzero = ~_check_nonzero(boxes_dt, eps=eps_nonzero)
+
+ ious = _C.iou_box3d(boxes_dt, boxes_gt)[1]
+
+ # Offending boxes are set to zero IoU
+ if invalid_coplanar.any():
+ ious[invalid_coplanar] = 0
+ print('Warning: skipping {:d} non-coplanar boxes at eval.'.format(int(invalid_coplanar.float().sum())))
+
+ if invalid_nonzero.any():
+ ious[invalid_nonzero] = 0
+ print('Warning: skipping {:d} zero volume boxes at eval.'.format(int(invalid_nonzero.float().sum())))
+
+ return ious
+
+class Omni3DEvaluationHelper:
+ def __init__(self,
+ dataset_names,
+ filter_settings,
+ output_folder,
+ iter_label='-',
+ only_2d=False,
+ ):
+ """
+ A helper class to initialize, evaluate and summarize Omni3D metrics.
+
+ The evaluator relies on the detectron2 MetadataCatalog for keeping track
+ of category names and contiguous IDs. Hence, it is important to set
+ these variables appropriately.
+
+ # (list[str]) the category names in their contiguous order
+ MetadataCatalog.get('omni3d_model').thing_classes = ...
+
+ # (dict[int: int]) the mapping from Omni3D category IDs to the contiguous order
+ MetadataCatalog.get('omni3d_model').thing_dataset_id_to_contiguous_id
+
+ Args:
+ dataset_names (list[str]): the individual dataset splits for evaluation
+ filter_settings (dict): the filter settings used for evaluation, see
+ cubercnn/data/datasets.py get_filter_settings_from_cfg
+ output_folder (str): the output folder where results can be stored to disk.
+ iter_label (str): an optional iteration/label used within the summary
+ only_2d (bool): whether the evaluation mode should be 2D or 2D and 3D.
+ """
+
+ self.dataset_names = dataset_names
+ self.filter_settings = filter_settings
+ self.output_folder = output_folder
+ self.iter_label = iter_label
+ self.only_2d = only_2d
+
+ # Each dataset evaluator is stored here
+ self.evaluators = OrderedDict()
+
+ # These are the main evaluation results
+ self.results = OrderedDict()
+
+ # These store store per-dataset results to be printed
+ self.results_analysis = OrderedDict()
+ self.results_omni3d = OrderedDict()
+
+ self.overall_imgIds = set()
+ self.overall_catIds = set()
+
+ # These store the evaluations for each category and area,
+ # concatenated from ALL evaluated datasets. Doing so avoids
+ # the need to re-compute them when accumulating results.
+ self.evals_per_cat_area2D = {}
+ self.evals_per_cat_area3D = {}
+
+ self.output_folders = {
+ dataset_name: os.path.join(self.output_folder, dataset_name)
+ for dataset_name in dataset_names
+ }
+
+ for dataset_name in self.dataset_names:
+
+ # register any datasets that need it
+ if MetadataCatalog.get(dataset_name).get('json_file') is None:
+ simple_register(dataset_name, filter_settings, filter_empty=False)
+
+ # create an individual dataset evaluator
+ self.evaluators[dataset_name] = Omni3DEvaluator(
+ dataset_name, output_dir=self.output_folders[dataset_name],
+ filter_settings=self.filter_settings, only_2d=self.only_2d,
+ eval_prox=('Objectron' in dataset_name or 'SUNRGBD' in dataset_name),
+ distributed=False, # actual evaluation should be single process
+ )
+
+ self.evaluators[dataset_name].reset()
+ self.overall_imgIds.update(set(self.evaluators[dataset_name]._omni_api.getImgIds()))
+ self.overall_catIds.update(set(self.evaluators[dataset_name]._omni_api.getCatIds()))
+
+ def add_predictions(self, dataset_name, predictions):
+ """
+ Adds predictions to the evaluator for dataset_name. This can be any number of
+ predictions, including all predictions passed in at once or in batches.
+
+ Args:
+ dataset_name (str): the dataset split name which the predictions belong to
+ predictions (list[dict]): each item in the list is a dict as follows:
+
+ {
+ "image_id": the unique image identifier from Omni3D,
+ "K": 3x3 intrinsics matrix for the image,
+ "width": image width,
+ "height": image height,
+ "instances": [
+ {
+ "image_id": the unique image identifier from Omni3D,
+ "category_id": the contiguous category prediction IDs,
+ which can be mapped from Omni3D's category ID's using
+ MetadataCatalog.get('omni3d_model').thing_dataset_id_to_contiguous_id
+ "bbox": [float] 2D box as [x1, y1, x2, y2] used for IoU2D,
+ "score": the confidence score for the object,
+ "depth": the depth of the center of the object,
+ "bbox3D": list[list[float]] 8x3 corner vertices used for IoU3D,
+ }
+ ...
+ ]
+ }
+ """
+ # concatenate incoming predictions
+ self.evaluators[dataset_name]._predictions += predictions
+
+ def save_predictions(self, dataset_name):
+ """
+ Saves the predictions from dataset_name to disk, in a self.output_folder.
+
+ Args:
+ dataset_name (str): the dataset split name which should be saved.
+ """
+ # save predictions to disk
+ output_folder_dataset = self.output_folders[dataset_name]
+ PathManager.mkdirs(output_folder_dataset)
+ file_path = os.path.join(output_folder_dataset, "instances_predictions.pth")
+ with PathManager.open(file_path, "wb") as f:
+ torch.save(self.evaluators[dataset_name]._predictions, f)
+
+ def evaluate(self, dataset_name):
+ """
+ Runs the evaluation for an individual dataset split, assuming all
+ predictions have been passed in.
+
+ Args:
+ dataset_name (str): the dataset split name which should be evalated.
+ """
+
+ if not dataset_name in self.results:
+
+ # run evaluation and cache
+ self.results[dataset_name] = self.evaluators[dataset_name].evaluate()
+
+ results = self.results[dataset_name]
+
+ logger.info('\n'+results['log_str_2D'].replace('mode=2D', '{} iter={} mode=2D'.format(dataset_name, self.iter_label)))
+
+ # store the partially accumulated evaluations per category per area
+ for key, item in results['bbox_2D_evals_per_cat_area'].items():
+ if not key in self.evals_per_cat_area2D:
+ self.evals_per_cat_area2D[key] = []
+ self.evals_per_cat_area2D[key] += item
+
+ if not self.only_2d:
+ # store the partially accumulated evaluations per category per area
+ for key, item in results['bbox_3D_evals_per_cat_area'].items():
+ if not key in self.evals_per_cat_area3D:
+ self.evals_per_cat_area3D[key] = []
+ self.evals_per_cat_area3D[key] += item
+
+ logger.info('\n'+results['log_str_3D'].replace('mode=3D', '{} iter={} mode=3D'.format(dataset_name, self.iter_label)))
+
+ # full model category names
+ category_names = self.filter_settings['category_names']
+
+ # The set of categories present in the dataset; there should be no duplicates
+ categories = {cat for cat in category_names if 'AP-{}'.format(cat) in results['bbox_2D']}
+ assert len(categories) == len(set(categories))
+
+ # default are all NaN
+ general_2D, general_3D, omni_2D, omni_3D = (np.nan,) * 4
+
+ # 2D and 3D performance for categories in dataset; and log
+ general_2D = np.mean([results['bbox_2D']['AP-{}'.format(cat)] for cat in categories])
+ if not self.only_2d:
+ general_3D = np.mean([results['bbox_3D']['AP-{}'.format(cat)] for cat in categories])
+
+ # 2D and 3D performance on Omni3D categories
+ omni3d_dataset_categories = get_omni3d_categories(dataset_name) # dataset-specific categories
+ if len(omni3d_dataset_categories - categories) == 0: # omni3d_dataset_categories is a subset of categories
+ omni_2D = np.mean([results['bbox_2D']['AP-{}'.format(cat)] for cat in omni3d_dataset_categories])
+ if not self.only_2d:
+ omni_3D = np.mean([results['bbox_3D']['AP-{}'.format(cat)] for cat in omni3d_dataset_categories])
+
+ self.results_omni3d[dataset_name] = {"iters": self.iter_label, "AP2D": omni_2D, "AP3D": omni_3D}
+
+ # Performance analysis
+ extras_AP15, extras_AP25, extras_AP50, extras_APn, extras_APm, extras_APf = (np.nan,)*6
+ if not self.only_2d:
+ extras_AP15 = results['bbox_3D']['AP15']
+ extras_AP25 = results['bbox_3D']['AP25']
+ extras_AP50 = results['bbox_3D']['AP50']
+ extras_APn = results['bbox_3D']['APn']
+ extras_APm = results['bbox_3D']['APm']
+ extras_APf = results['bbox_3D']['APf']
+
+ self.results_analysis[dataset_name] = {
+ "iters": self.iter_label,
+ "AP2D": general_2D, "AP3D": general_3D,
+ "AP3D@15": extras_AP15, "AP3D@25": extras_AP25, "AP3D@50": extras_AP50,
+ "AP3D-N": extras_APn, "AP3D-M": extras_APm, "AP3D-F": extras_APf
+ }
+
+ # Performance per category
+ results_cat = OrderedDict()
+ for cat in category_names:
+ cat_2D, cat_3D = (np.nan,) * 2
+ if 'AP-{}'.format(cat) in results['bbox_2D']:
+ cat_2D = results['bbox_2D']['AP-{}'.format(cat)]
+ if not self.only_2d:
+ cat_3D = results['bbox_3D']['AP-{}'.format(cat)]
+ if not np.isnan(cat_2D) or not np.isnan(cat_3D):
+ results_cat[cat] = {"AP2D": cat_2D, "AP3D": cat_3D}
+ utils_logperf.print_ap_category_histogram(dataset_name, results_cat)
+
+ def summarize_all(self,):
+ '''
+ Report collective metrics when possible for the the Omni3D dataset.
+ This uses pre-computed evaluation results from each dataset,
+ which were aggregated and cached while evaluating individually.
+ This process simply re-accumulate and summarizes them.
+ '''
+
+ # First, double check that we have all the evaluations
+ for dataset_name in self.dataset_names:
+ if not dataset_name in self.results:
+ self.evaluate(dataset_name)
+
+ thing_classes = MetadataCatalog.get('omni3d_model').thing_classes
+ catId2contiguous = MetadataCatalog.get('omni3d_model').thing_dataset_id_to_contiguous_id
+ ordered_things = [thing_classes[catId2contiguous[cid]] for cid in self.overall_catIds]
+ categories = set(ordered_things)
+
+ evaluator2D = Omni3Deval(mode='2D')
+ evaluator2D.params.catIds = list(self.overall_catIds)
+ evaluator2D.params.imgIds = list(self.overall_imgIds)
+ evaluator2D.evalImgs = True
+ evaluator2D.evals_per_cat_area = self.evals_per_cat_area2D
+ evaluator2D._paramsEval = copy.deepcopy(evaluator2D.params)
+ evaluator2D.accumulate()
+ summarize_str2D = evaluator2D.summarize()
+
+ precisions = evaluator2D.eval['precision']
+
+ metrics = ["AP", "AP50", "AP75", "AP95", "APs", "APm", "APl"]
+
+ results2D = {
+ metric: float(
+ evaluator2D.stats[idx] * 100 if evaluator2D.stats[idx] >= 0 else "nan"
+ )
+ for idx, metric in enumerate(metrics)
+ }
+
+ for idx, name in enumerate(ordered_things):
+ precision = precisions[:, :, idx, 0, -1]
+ precision = precision[precision > -1]
+ ap = np.mean(precision) if precision.size else float("nan")
+ results2D.update({"AP-" + "{}".format(name): float(ap * 100)})
+
+ evaluator3D = Omni3Deval(mode='3D')
+ evaluator3D.params.catIds = list(self.overall_catIds)
+ evaluator3D.params.imgIds = list(self.overall_imgIds)
+ evaluator3D.evalImgs = True
+ evaluator3D.evals_per_cat_area = self.evals_per_cat_area3D
+ evaluator3D._paramsEval = copy.deepcopy(evaluator3D.params)
+ evaluator3D.accumulate()
+ summarize_str3D = evaluator3D.summarize()
+
+ precisions = evaluator3D.eval['precision']
+
+ metrics = ["AP", "AP15", "AP25", "AP50", "APn", "APm", "APf"]
+
+ results3D = {
+ metric: float(
+ evaluator3D.stats[idx] * 100 if evaluator3D.stats[idx] >= 0 else "nan"
+ )
+ for idx, metric in enumerate(metrics)
+ }
+
+ for idx, name in enumerate(ordered_things):
+ precision = precisions[:, :, idx, 0, -1]
+ precision = precision[precision > -1]
+ ap = np.mean(precision) if precision.size else float("nan")
+ results3D.update({"AP-" + "{}".format(name): float(ap * 100)})
+
+
+ # All concat categories
+ general_2D, general_3D = (np.nan,) * 2
+
+ general_2D = np.mean([results2D['AP-{}'.format(cat)] for cat in categories])
+ if not self.only_2d:
+ general_3D = np.mean([results3D['AP-{}'.format(cat)] for cat in categories])
+
+ # Analysis performance
+ extras_AP15, extras_AP25, extras_AP50, extras_APn, extras_APm, extras_APf = (np.nan,) * 6
+ if not self.only_2d:
+ extras_AP15 = results3D['AP15']
+ extras_AP25 = results3D['AP25']
+ extras_AP50 = results3D['AP50']
+ extras_APn = results3D['APn']
+ extras_APm = results3D['APm']
+ extras_APf = results3D['APf']
+
+ self.results_analysis[""] = {
+ "iters": self.iter_label,
+ "AP2D": general_2D, "AP3D": general_3D,
+ "AP3D@15": extras_AP15, "AP3D@25": extras_AP25, "AP3D@50": extras_AP50,
+ "AP3D-N": extras_APn, "AP3D-M": extras_APm, "AP3D-F": extras_APf
+ }
+
+ # Omni3D Outdoor performance
+ omni_2D, omni_3D = (np.nan,) * 2
+
+ omni3d_outdoor_categories = get_omni3d_categories("omni3d_out")
+ if len(omni3d_outdoor_categories - categories) == 0:
+ omni_2D = np.mean([results2D['AP-{}'.format(cat)] for cat in omni3d_outdoor_categories])
+ if not self.only_2d:
+ omni_3D = np.mean([results3D['AP-{}'.format(cat)] for cat in omni3d_outdoor_categories])
+
+ self.results_omni3d["Omni3D_Out"] = {"iters": self.iter_label, "AP2D": omni_2D, "AP3D": omni_3D}
+
+ # Omni3D Indoor performance
+ omni_2D, omni_3D = (np.nan,) * 2
+
+ omni3d_indoor_categories = get_omni3d_categories("omni3d_in")
+ if len(omni3d_indoor_categories - categories) == 0:
+ omni_2D = np.mean([results2D['AP-{}'.format(cat)] for cat in omni3d_indoor_categories])
+ if not self.only_2d:
+ omni_3D = np.mean([results3D['AP-{}'.format(cat)] for cat in omni3d_indoor_categories])
+
+ self.results_omni3d["Omni3D_In"] = {"iters": self.iter_label, "AP2D": omni_2D, "AP3D": omni_3D}
+
+ # Omni3D performance
+ omni_2D, omni_3D = (np.nan,) * 2
+
+ omni3d_categories = get_omni3d_categories("omni3d")
+ if len(omni3d_categories - categories) == 0:
+ omni_2D = np.mean([results2D['AP-{}'.format(cat)] for cat in omni3d_categories])
+ if not self.only_2d:
+ omni_3D = np.mean([results3D['AP-{}'.format(cat)] for cat in omni3d_categories])
+
+ self.results_omni3d["Omni3D"] = {"iters": self.iter_label, "AP2D": omni_2D, "AP3D": omni_3D}
+
+ # Per-category performance for the cumulative datasets
+ results_cat = OrderedDict()
+ for cat in self.filter_settings['category_names']:
+ cat_2D, cat_3D = (np.nan,) * 2
+ if 'AP-{}'.format(cat) in results2D:
+ cat_2D = results2D['AP-{}'.format(cat)]
+ if not self.only_2d:
+ cat_3D = results3D['AP-{}'.format(cat)]
+ if not np.isnan(cat_2D) or not np.isnan(cat_3D):
+ results_cat[cat] = {"AP2D": cat_2D, "AP3D": cat_3D}
+
+ utils_logperf.print_ap_category_histogram("", results_cat)
+ utils_logperf.print_ap_analysis_histogram(self.results_analysis)
+ utils_logperf.print_ap_omni_histogram(self.results_omni3d)
+
+
+def inference_on_dataset(model, data_loader):
+ """
+ Run model on the data_loader.
+ Also benchmark the inference speed of `model.__call__` accurately.
+ The model will be used in eval mode.
+
+ Args:
+ model (callable): a callable which takes an object from
+ `data_loader` and returns some outputs.
+
+ If it's an nn.Module, it will be temporarily set to `eval` mode.
+ If you wish to evaluate a model in `training` mode instead, you can
+ wrap the given model and override its behavior of `.eval()` and `.train()`.
+ data_loader: an iterable object with a length.
+ The elements it generates will be the inputs to the model.
+
+ Returns:
+ The return value of `evaluator.evaluate()`
+ """
+
+ num_devices = get_world_size()
+ distributed = num_devices > 1
+ logger.info("Start inference on {} batches".format(len(data_loader)))
+
+ total = len(data_loader) # inference data loader must have a fixed length
+
+ num_warmup = min(5, total - 1)
+ start_time = time.perf_counter()
+ total_data_time = 0
+ total_compute_time = 0
+ total_eval_time = 0
+
+ inference_json = []
+
+ with ExitStack() as stack:
+ if isinstance(model, nn.Module):
+ stack.enter_context(inference_context(model))
+ stack.enter_context(torch.no_grad())
+
+ start_data_time = time.perf_counter()
+ for idx, inputs in enumerate(data_loader):
+ total_data_time += time.perf_counter() - start_data_time
+ if idx == num_warmup:
+ start_time = time.perf_counter()
+ total_data_time = 0
+ total_compute_time = 0
+ total_eval_time = 0
+
+ start_compute_time = time.perf_counter()
+ outputs = model(inputs)
+ if torch.cuda.is_available():
+ torch.cuda.synchronize()
+ total_compute_time += time.perf_counter() - start_compute_time
+
+ start_eval_time = time.perf_counter()
+
+ for input, output in zip(inputs, outputs):
+
+ prediction = {
+ "image_id": input["image_id"],
+ "K": input["K"],
+ "width": input["width"],
+ "height": input["height"],
+ }
+
+ # convert to json format
+ instances = output["instances"].to('cpu')
+ prediction["instances"] = instances_to_coco_json(instances, input["image_id"])
+
+ # store in overall predictions
+ inference_json.append(prediction)
+
+ total_eval_time += time.perf_counter() - start_eval_time
+
+ iters_after_start = idx + 1 - num_warmup * int(idx >= num_warmup)
+ data_seconds_per_iter = total_data_time / iters_after_start
+ compute_seconds_per_iter = total_compute_time / iters_after_start
+ eval_seconds_per_iter = total_eval_time / iters_after_start
+ total_seconds_per_iter = (time.perf_counter() - start_time) / iters_after_start
+ if idx >= num_warmup * 2 or compute_seconds_per_iter > 5:
+ eta = datetime.timedelta(seconds=int(total_seconds_per_iter * (total - idx - 1)))
+ log_every_n_seconds(
+ logging.INFO,
+ (
+ f"Inference done {idx + 1}/{total}. "
+ f"Dataloading: {data_seconds_per_iter:.4f} s/iter. "
+ f"Inference: {compute_seconds_per_iter:.4f} s/iter. "
+ f"Eval: {eval_seconds_per_iter:.4f} s/iter. "
+ f"Total: {total_seconds_per_iter:.4f} s/iter. "
+ f"ETA={eta}"
+ ),
+ n=5,
+ )
+ start_data_time = time.perf_counter()
+
+ # Measure the time only for this worker (before the synchronization barrier)
+ total_time = time.perf_counter() - start_time
+ total_time_str = str(datetime.timedelta(seconds=total_time))
+ # NOTE this format is parsed by grep
+ logger.info(
+ "Total inference time: {} ({:.6f} s / iter per device, on {} devices)".format(
+ total_time_str, total_time / (total - num_warmup), num_devices
+ )
+ )
+ total_compute_time_str = str(datetime.timedelta(seconds=int(total_compute_time)))
+ logger.info(
+ "Total inference pure compute time: {} ({:.6f} s / iter per device, on {} devices)".format(
+ total_compute_time_str, total_compute_time / (total - num_warmup), num_devices
+ )
+ )
+
+ if distributed:
+ comm.synchronize()
+ inference_json = comm.gather(inference_json, dst=0)
+ inference_json = list(itertools.chain(*inference_json))
+
+ if not comm.is_main_process():
+ return []
+
+ return inference_json
+
+class Omni3DEvaluator(COCOEvaluator):
+ def __init__(
+ self,
+ dataset_name,
+ tasks=None,
+ distributed=True,
+ output_dir=None,
+ *,
+ max_dets_per_image=None,
+ use_fast_impl=False,
+ eval_prox=False,
+ only_2d=False,
+ filter_settings={},
+ ):
+ """
+ Args:
+ dataset_name (str): name of the dataset to be evaluated.
+ It must have either the following corresponding metadata:
+ "json_file": the path to the COCO format annotation
+ Or it must be in detectron2's standard dataset format
+ so it can be converted to COCO format automatically.
+ tasks (tuple[str]): tasks that can be evaluated under the given
+ configuration. For now, support only for "bbox".
+ distributed (True): if True, will collect results from all ranks and run evaluation
+ in the main process.
+ Otherwise, will only evaluate the results in the current process.
+ output_dir (str): optional, an output directory to dump all
+ results predicted on the dataset. The dump contains two files:
+ 1. "instances_predictions.pth" a file that can be loaded with `torch.load` and
+ contains all the results in the format they are produced by the model.
+ 2. "coco_instances_results.json" a json file in COCO's result format.
+ max_dets_per_image (int): limit on the maximum number of detections per image.
+ By default in COCO, this limit is to 100, but this can be customized
+ to be greater, as is needed in evaluation metrics AP fixed and AP pool
+ (see https://arxiv.org/pdf/2102.01066.pdf)
+ This doesn't affect keypoint evaluation.
+ use_fast_impl (bool): use a fast but **unofficial** implementation to compute AP.
+ Although the results should be very close to the official implementation in COCO
+ API, it is still recommended to compute results with the official API for use in
+ papers. The faster implementation also uses more RAM.
+ eval_prox (bool): whether to perform proximity evaluation. For datasets that are not
+ exhaustively annotated.
+ only_2d (bool): evaluates only 2D performance if set to True
+ filter_settions: settings for the dataset loader. TBD
+ """
+
+ self._logger = logging.getLogger(__name__)
+ self._distributed = distributed
+ self._output_dir = output_dir
+ self._use_fast_impl = use_fast_impl
+ self._eval_prox = eval_prox
+ self._only_2d = only_2d
+ self._filter_settings = filter_settings
+
+ # COCOeval requires the limit on the number of detections per image (maxDets) to be a list
+ # with at least 3 elements. The default maxDets in COCOeval is [1, 10, 100], in which the
+ # 3rd element (100) is used as the limit on the number of detections per image when
+ # evaluating AP. COCOEvaluator expects an integer for max_dets_per_image, so for COCOeval,
+ # we reformat max_dets_per_image into [1, 10, max_dets_per_image], based on the defaults.
+ if max_dets_per_image is None:
+ max_dets_per_image = [1, 10, 100]
+
+ else:
+ max_dets_per_image = [1, 10, max_dets_per_image]
+
+ self._max_dets_per_image = max_dets_per_image
+
+ self._tasks = tasks
+ self._cpu_device = torch.device("cpu")
+
+ self._metadata = MetadataCatalog.get(dataset_name)
+
+ json_file = PathManager.get_local_path(self._metadata.json_file)
+ with contextlib.redirect_stdout(io.StringIO()):
+ self._omni_api = Omni3D([json_file], filter_settings)
+
+ # Test set json files do not contain annotations (evaluation must be
+ # performed using the COCO evaluation server).
+ self._do_evaluation = "annotations" in self._omni_api.dataset
+
+ def process(self, inputs, outputs):
+ """
+ Args:
+ inputs: the inputs to a model (e.g., GeneralizedRCNN).
+ It is a list of dict. Each dict corresponds to an image and
+ contains keys like "height", "width", "file_name", "image_id".
+ outputs: the outputs of a model. It is a list of dicts with key
+ "instances" that contains :class:`Instances`.
+ """
+
+ # Optional image keys to keep when available
+ img_keys_optional = ["p2"]
+
+ for input, output in zip(inputs, outputs):
+
+ prediction = {
+ "image_id": input["image_id"],
+ "K": input["K"],
+ "width": input["width"],
+ "height": input["height"],
+ }
+
+ # store optional keys when available
+ for img_key in img_keys_optional:
+ if img_key in input:
+ prediction.update({img_key: input[img_key]})
+
+ # already in COCO format
+ if type(output["instances"]) == list:
+ prediction["instances"] = output["instances"]
+
+ # tensor instances format
+ else:
+ instances = output["instances"].to(self._cpu_device)
+ prediction["instances"] = instances_to_coco_json(
+ instances, input["image_id"]
+ )
+
+ if len(prediction) > 1:
+ self._predictions.append(prediction)
+
+ def _derive_omni_results(self, omni_eval, iou_type, mode, class_names=None):
+ """
+ Derive the desired score numbers from summarized COCOeval.
+ Args:
+ omni_eval (None or Omni3Deval): None represents no predictions from model.
+ iou_type (str):
+ mode (str): either "2D" or "3D"
+ class_names (None or list[str]): if provided, will use it to predict
+ per-category AP.
+ Returns:
+ a dict of {metric name: score}
+ """
+ assert mode in ["2D", "3D"]
+
+ metrics = {
+ "2D": ["AP", "AP50", "AP75", "AP95", "APs", "APm", "APl"],
+ "3D": ["AP", "AP15", "AP25", "AP50", "APn", "APm", "APf"],
+ }[mode]
+
+ if iou_type != "bbox":
+ raise ValueError("Support only for bbox evaluation.")
+
+ if omni_eval is None:
+ self._logger.warn("No predictions from the model!")
+ return {metric: float("nan") for metric in metrics}
+
+ # the standard metrics
+ results = {
+ metric: float(
+ omni_eval.stats[idx] * 100 if omni_eval.stats[idx] >= 0 else "nan"
+ )
+ for idx, metric in enumerate(metrics)
+ }
+ self._logger.info(
+ "Evaluation results for {} in {} mode: \n".format(iou_type, mode)
+ + create_small_table(results)
+ )
+ if not np.isfinite(sum(results.values())):
+ self._logger.info("Some metrics cannot be computed and is shown as NaN.")
+
+ if class_names is None or len(class_names) <= 1:
+ return results
+
+ # Compute per-category AP
+ # from https://github.com/facebookresearch/Detectron/blob/a6a835f5b8208c45d0dce217ce9bbda915f44df7/detectron/datasets/json_dataset_evaluator.py#L222-L252 # noqa
+ precisions = omni_eval.eval["precision"]
+
+ # precision has dims (iou, recall, cls, area range, max dets)
+ assert len(class_names) == precisions.shape[2]
+
+ results_per_category = []
+ for idx, name in enumerate(class_names):
+ # area range index 0: all area ranges
+ # max dets index -1: typically 100 per image
+ precision = precisions[:, :, idx, 0, -1]
+ precision = precision[precision > -1]
+ ap = np.mean(precision) if precision.size else float("nan")
+ results_per_category.append(("{}".format(name), float(ap * 100)))
+
+ # tabulate it
+ N_COLS = min(6, len(results_per_category) * 2)
+ results_flatten = list(itertools.chain(*results_per_category))
+ results_table = itertools.zip_longest(
+ *[results_flatten[i::N_COLS] for i in range(N_COLS)]
+ )
+ table = tabulate(
+ results_table,
+ tablefmt="pipe",
+ floatfmt=".3f",
+ headers=["category", "AP"] * (N_COLS // 2),
+ numalign="left",
+ )
+ self._logger.info(
+ "Per-category {} AP in {} mode: \n".format(iou_type, mode) + table
+ )
+ results.update({"AP-" + name: ap for name, ap in results_per_category})
+ return results
+
+ def _eval_predictions(self, predictions, img_ids=None):
+ """
+ Evaluate predictions. Fill self._results with the metrics of the tasks.
+ """
+ self._logger.info("Preparing results for COCO format ...")
+ omni_results = list(itertools.chain(*[x["instances"] for x in predictions]))
+ tasks = self._tasks or self._tasks_from_predictions(omni_results)
+
+ omni3d_global_categories = MetadataCatalog.get('omni3d_model').thing_classes
+
+ # the dataset results will store only the categories that are present
+ # in the corresponding dataset, all others will be dropped.
+ dataset_results = []
+
+ # unmap the category ids for COCO
+ if hasattr(self._metadata, "thing_dataset_id_to_contiguous_id"):
+ dataset_id_to_contiguous_id = (
+ self._metadata.thing_dataset_id_to_contiguous_id
+ )
+ all_contiguous_ids = list(dataset_id_to_contiguous_id.values())
+ num_classes = len(all_contiguous_ids)
+ assert (
+ min(all_contiguous_ids) == 0
+ and max(all_contiguous_ids) == num_classes - 1
+ )
+
+ reverse_id_mapping = {v: k for k, v in dataset_id_to_contiguous_id.items()}
+ for result in omni_results:
+ category_id = result["category_id"]
+ assert category_id < num_classes, (
+ f"A prediction has class={category_id}, "
+ f"but the dataset only has {num_classes} classes and "
+ f"predicted class id should be in [0, {num_classes - 1}]."
+ )
+ result["category_id"] = reverse_id_mapping[category_id]
+
+ cat_name = omni3d_global_categories[category_id]
+
+ if cat_name in self._metadata.thing_classes:
+ dataset_results.append(result)
+
+ # replace the results with the filtered
+ # instances that are in vocabulary.
+ omni_results = dataset_results
+
+ if self._output_dir:
+ file_path = os.path.join(self._output_dir, "omni_instances_results.json")
+ self._logger.info("Saving results to {}".format(file_path))
+ with PathManager.open(file_path, "w") as f:
+ f.write(json.dumps(omni_results))
+ f.flush()
+
+ if not self._do_evaluation:
+ self._logger.info("Annotations are not available for evaluation.")
+ return
+
+ self._logger.info(
+ "Evaluating predictions with {} COCO API...".format(
+ "unofficial" if self._use_fast_impl else "official"
+ )
+ )
+ for task in sorted(tasks):
+ assert task in {"bbox"}, f"Got unknown task: {task}!"
+ evals, log_strs = (
+ _evaluate_predictions_on_omni(
+ self._omni_api,
+ omni_results,
+ task,
+ img_ids=img_ids,
+ only_2d=self._only_2d,
+ eval_prox=self._eval_prox,
+ )
+ if len(omni_results) > 0
+ else None # cocoapi does not handle empty results very well
+ )
+
+ modes = evals.keys()
+ for mode in modes:
+ res = self._derive_omni_results(
+ evals[mode],
+ task,
+ mode,
+ class_names=self._metadata.get("thing_classes"),
+ )
+ self._results[task + "_" + format(mode)] = res
+ self._results[task + "_" + format(mode) + '_evalImgs'] = evals[mode].evalImgs
+ self._results[task + "_" + format(mode) + '_evals_per_cat_area'] = evals[mode].evals_per_cat_area
+
+ self._results["log_str_2D"] = log_strs["2D"]
+
+ if "3D" in log_strs:
+ self._results["log_str_3D"] = log_strs["3D"]
+
+
+def _evaluate_predictions_on_omni(
+ omni_gt,
+ omni_results,
+ iou_type,
+ img_ids=None,
+ only_2d=False,
+ eval_prox=False,
+):
+ """
+ Evaluate the coco results using COCOEval API.
+ """
+ assert len(omni_results) > 0
+ log_strs, evals = {}, {}
+
+ omni_dt = omni_gt.loadRes(omni_results)
+
+ modes = ["2D"] if only_2d else ["2D", "3D"]
+
+ for mode in modes:
+ omni_eval = Omni3Deval(
+ omni_gt, omni_dt, iouType=iou_type, mode=mode, eval_prox=eval_prox
+ )
+ if img_ids is not None:
+ omni_eval.params.imgIds = img_ids
+
+ omni_eval.evaluate()
+ omni_eval.accumulate()
+ log_str = omni_eval.summarize()
+ log_strs[mode] = log_str
+ evals[mode] = omni_eval
+
+ return evals, log_strs
+
+
+def instances_to_coco_json(instances, img_id):
+
+ num_instances = len(instances)
+
+ if num_instances == 0:
+ return []
+
+ boxes = BoxMode.convert(
+ instances.pred_boxes.tensor.numpy(), BoxMode.XYXY_ABS, BoxMode.XYWH_ABS
+ ).tolist()
+ scores = instances.scores.tolist()
+ classes = instances.pred_classes.tolist()
+
+ if hasattr(instances, "pred_bbox3D"):
+ bbox3D = instances.pred_bbox3D.tolist()
+ center_cam = instances.pred_center_cam.tolist()
+ center_2D = instances.pred_center_2D.tolist()
+ dimensions = instances.pred_dimensions.tolist()
+ pose = instances.pred_pose.tolist()
+ else:
+ # dummy
+ bbox3D = np.ones([num_instances, 8, 3]).tolist()
+ center_cam = np.ones([num_instances, 3]).tolist()
+ center_2D = np.ones([num_instances, 2]).tolist()
+ dimensions = np.ones([num_instances, 3]).tolist()
+ pose = np.ones([num_instances, 3, 3]).tolist()
+
+ results = []
+ for k in range(num_instances):
+ result = {
+ "image_id": img_id,
+ "category_id": classes[k],
+ "bbox": boxes[k],
+ "score": scores[k],
+ "depth": np.array(bbox3D[k])[:, 2].mean(),
+ "bbox3D": bbox3D[k],
+ "center_cam": center_cam[k],
+ "center_2D": center_2D[k],
+ "dimensions": dimensions[k],
+ "pose": pose[k],
+ }
+
+ results.append(result)
+ return results
+
+
+# ---------------------------------------------------------------------
+# Omni3DParams
+# ---------------------------------------------------------------------
+class Omni3DParams:
+ """
+ Params for the Omni evaluation API
+ """
+
+ def setDet2DParams(self):
+ self.imgIds = []
+ self.catIds = []
+
+ # np.arange causes trouble. the data point on arange is slightly larger than the true value
+ self.iouThrs = np.linspace(
+ 0.5, 0.95, int(np.round((0.95 - 0.5) / 0.05)) + 1, endpoint=True
+ )
+
+ self.recThrs = np.linspace(
+ 0.0, 1.00, int(np.round((1.00 - 0.0) / 0.01)) + 1, endpoint=True
+ )
+
+ self.maxDets = [1, 10, 100]
+ self.areaRng = [
+ [0 ** 2, 1e5 ** 2],
+ [0 ** 2, 32 ** 2],
+ [32 ** 2, 96 ** 2],
+ [96 ** 2, 1e5 ** 2],
+ ]
+
+ self.areaRngLbl = ["all", "small", "medium", "large"]
+ self.useCats = 1
+
+ def setDet3DParams(self):
+ self.imgIds = []
+ self.catIds = []
+
+ # np.arange causes trouble. the data point on arange is slightly larger than the true value
+ self.iouThrs = np.linspace(
+ 0.05, 0.5, int(np.round((0.5 - 0.05) / 0.05)) + 1, endpoint=True
+ )
+
+ self.recThrs = np.linspace(
+ 0.0, 1.00, int(np.round((1.00 - 0.0) / 0.01)) + 1, endpoint=True
+ )
+
+ self.maxDets = [1, 10, 100]
+ self.areaRng = [[0, 1e5], [0, 10], [10, 35], [35, 1e5]]
+ self.areaRngLbl = ["all", "near", "medium", "far"]
+ self.useCats = 1
+
+ def __init__(self, mode="2D"):
+ """
+ Args:
+ iouType (str): defines 2D or 3D evaluation parameters.
+ One of {"2D", "3D"}
+ """
+
+ if mode == "2D":
+ self.setDet2DParams()
+
+ elif mode == "3D":
+ self.setDet3DParams()
+
+ else:
+ raise Exception("mode %s not supported" % (mode))
+
+ self.iouType = "bbox"
+ self.mode = mode
+ # the proximity threshold defines the neighborhood
+ # when evaluating on non-exhaustively annotated datasets
+ self.proximity_thresh = 0.3
+
+
+# ---------------------------------------------------------------------
+# Omni3Deval
+# ---------------------------------------------------------------------
+class Omni3Deval(COCOeval):
+ """
+ Wraps COCOeval for 2D or 3D box evaluation depending on mode
+ """
+
+ def __init__(
+ self, cocoGt=None, cocoDt=None, iouType="bbox", mode="2D", eval_prox=False
+ ):
+ """
+ Initialize COCOeval using coco APIs for Gt and Dt
+ Args:
+ cocoGt: COCO object with ground truth annotations
+ cocoDt: COCO object with detection results
+ iouType: (str) defines the evaluation type. Supports only "bbox" now.
+ mode: (str) defines whether to evaluate 2D or 3D performance.
+ One of {"2D", "3D"}
+ eval_prox: (bool) if True, performs "Proximity Evaluation", i.e.
+ evaluates detections in the proximity of the ground truth2D boxes.
+ This is used for datasets which are not exhaustively annotated.
+ """
+ if not iouType:
+ print("iouType not specified. use default iouType bbox")
+ elif iouType != "bbox":
+ print("no support for %s iouType" % (iouType))
+ self.mode = mode
+ if mode not in ["2D", "3D"]:
+ raise Exception("mode %s not supported" % (mode))
+ self.eval_prox = eval_prox
+ self.cocoGt = cocoGt # ground truth COCO API
+ self.cocoDt = cocoDt # detections COCO API
+
+ # per-image per-category evaluation results [KxAxI] elements
+ self.evalImgs = defaultdict(list)
+
+ self.eval = {} # accumulated evaluation results
+ self._gts = defaultdict(list) # gt for evaluation
+ self._dts = defaultdict(list) # dt for evaluation
+ self.params = Omni3DParams(mode) # parameters
+ self._paramsEval = {} # parameters for evaluation
+ self.stats = [] # result summarization
+ self.ious = {} # ious between all gts and dts
+
+ if cocoGt is not None:
+ self.params.imgIds = sorted(cocoGt.getImgIds())
+ self.params.catIds = sorted(cocoGt.getCatIds())
+
+ self.evals_per_cat_area = None
+
+ def _prepare(self):
+ """
+ Prepare ._gts and ._dts for evaluation based on params
+ """
+
+ p = self.params
+
+ if p.useCats:
+ gts = self.cocoGt.loadAnns(self.cocoGt.getAnnIds(imgIds=p.imgIds, catIds=p.catIds))
+ dts = self.cocoDt.loadAnns(self.cocoDt.getAnnIds(imgIds=p.imgIds, catIds=p.catIds))
+
+ else:
+ gts = self.cocoGt.loadAnns(self.cocoGt.getAnnIds(imgIds=p.imgIds))
+ dts = self.cocoDt.loadAnns(self.cocoDt.getAnnIds(imgIds=p.imgIds))
+
+ # set ignore flag
+ ignore_flag = "ignore2D" if self.mode == "2D" else "ignore3D"
+ for gt in gts:
+ gt[ignore_flag] = gt[ignore_flag] if ignore_flag in gt else 0
+
+ self._gts = defaultdict(list) # gt for evaluation
+ self._dts = defaultdict(list) # dt for evaluation
+
+ for gt in gts:
+ self._gts[gt["image_id"], gt["category_id"]].append(gt)
+
+ for dt in dts:
+ self._dts[dt["image_id"], dt["category_id"]].append(dt)
+
+ self.evalImgs = defaultdict(list) # per-image per-category evaluation results
+ self.eval = {} # accumulated evaluation results
+
+ def accumulate(self, p = None):
+ '''
+ Accumulate per image evaluation results and store the result in self.eval
+ :param p: input params for evaluation
+ :return: None
+ '''
+
+ print('Accumulating evaluation results...')
+ assert self.evalImgs, 'Please run evaluate() first'
+
+ tic = time.time()
+
+ # allows input customized parameters
+ if p is None:
+ p = self.params
+
+ p.catIds = p.catIds if p.useCats == 1 else [-1]
+
+ T = len(p.iouThrs)
+ R = len(p.recThrs)
+ K = len(p.catIds) if p.useCats else 1
+ A = len(p.areaRng)
+ M = len(p.maxDets)
+
+ precision = -np.ones((T,R,K,A,M)) # -1 for the precision of absent categories
+ recall = -np.ones((T,K,A,M))
+ scores = -np.ones((T,R,K,A,M))
+
+ # create dictionary for future indexing
+ _pe = self._paramsEval
+
+ catIds = _pe.catIds if _pe.useCats else [-1]
+ setK = set(catIds)
+ setA = set(map(tuple, _pe.areaRng))
+ setM = set(_pe.maxDets)
+ setI = set(_pe.imgIds)
+
+ # get inds to evaluate
+ catid_list = [k for n, k in enumerate(p.catIds) if k in setK]
+ k_list = [n for n, k in enumerate(p.catIds) if k in setK]
+ m_list = [m for n, m in enumerate(p.maxDets) if m in setM]
+ a_list = [n for n, a in enumerate(map(lambda x: tuple(x), p.areaRng)) if a in setA]
+ i_list = [n for n, i in enumerate(p.imgIds) if i in setI]
+
+ I0 = len(_pe.imgIds)
+ A0 = len(_pe.areaRng)
+
+ has_precomputed_evals = not (self.evals_per_cat_area is None)
+
+ if has_precomputed_evals:
+ evals_per_cat_area = self.evals_per_cat_area
+ else:
+ evals_per_cat_area = {}
+
+ # retrieve E at each category, area range, and max number of detections
+ for k, (k0, catId) in enumerate(zip(k_list, catid_list)):
+ Nk = k0*A0*I0
+ for a, a0 in enumerate(a_list):
+ Na = a0*I0
+
+ if has_precomputed_evals:
+ E = evals_per_cat_area[(catId, a)]
+
+ else:
+ E = [self.evalImgs[Nk + Na + i] for i in i_list]
+ E = [e for e in E if not e is None]
+ evals_per_cat_area[(catId, a)] = E
+
+ if len(E) == 0:
+ continue
+
+ for m, maxDet in enumerate(m_list):
+
+ dtScores = np.concatenate([e['dtScores'][0:maxDet] for e in E])
+
+ # different sorting method generates slightly different results.
+ # mergesort is used to be consistent as Matlab implementation.
+ inds = np.argsort(-dtScores, kind='mergesort')
+ dtScoresSorted = dtScores[inds]
+
+ dtm = np.concatenate([e['dtMatches'][:,0:maxDet] for e in E], axis=1)[:,inds]
+ dtIg = np.concatenate([e['dtIgnore'][:,0:maxDet] for e in E], axis=1)[:,inds]
+ gtIg = np.concatenate([e['gtIgnore'] for e in E])
+ npig = np.count_nonzero(gtIg==0)
+
+ if npig == 0:
+ continue
+
+ tps = np.logical_and( dtm, np.logical_not(dtIg) )
+ fps = np.logical_and(np.logical_not(dtm), np.logical_not(dtIg) )
+
+ tp_sum = np.cumsum(tps, axis=1).astype(dtype=float)
+ fp_sum = np.cumsum(fps, axis=1).astype(dtype=float)
+
+ for t, (tp, fp) in enumerate(zip(tp_sum, fp_sum)):
+ tp = np.array(tp)
+ fp = np.array(fp)
+ nd = len(tp)
+ rc = tp / npig
+ pr = tp / (fp+tp+np.spacing(1))
+ q = np.zeros((R,))
+ ss = np.zeros((R,))
+
+ if nd:
+ recall[t,k,a,m] = rc[-1]
+
+ else:
+ recall[t,k,a,m] = 0
+
+ # numpy is slow without cython optimization for accessing elements
+ # use python array gets significant speed improvement
+ pr = pr.tolist(); q = q.tolist()
+
+ for i in range(nd-1, 0, -1):
+ if pr[i] > pr[i-1]:
+ pr[i-1] = pr[i]
+
+ inds = np.searchsorted(rc, p.recThrs, side='left')
+
+ try:
+ for ri, pi in enumerate(inds):
+ q[ri] = pr[pi]
+ ss[ri] = dtScoresSorted[pi]
+ except:
+ pass
+
+ precision[t,:,k,a,m] = np.array(q)
+ scores[t,:,k,a,m] = np.array(ss)
+
+ self.evals_per_cat_area = evals_per_cat_area
+
+ self.eval = {
+ 'params': p,
+ 'counts': [T, R, K, A, M],
+ 'date': datetime.datetime.now().strftime('%Y-%m-%d %H:%M:%S'),
+ 'precision': precision,
+ 'recall': recall,
+ 'scores': scores,
+ }
+
+ toc = time.time()
+ print('DONE (t={:0.2f}s).'.format( toc-tic))
+
+ def evaluate(self):
+ """
+ Run per image evaluation on given images and store results (a list of dict) in self.evalImgs
+ """
+
+ print("Running per image evaluation...")
+
+ p = self.params
+ print("Evaluate annotation type *{}*".format(p.iouType))
+
+ tic = time.time()
+
+ p.imgIds = list(np.unique(p.imgIds))
+ if p.useCats:
+ p.catIds = list(np.unique(p.catIds))
+
+ p.maxDets = sorted(p.maxDets)
+ self.params = p
+
+ self._prepare()
+
+ catIds = p.catIds if p.useCats else [-1]
+
+ # loop through images, area range, max detection number
+ self.ious = {
+ (imgId, catId): self.computeIoU(imgId, catId)
+ for imgId in p.imgIds
+ for catId in catIds
+ }
+
+ maxDet = p.maxDets[-1]
+
+ self.evalImgs = [
+ self.evaluateImg(imgId, catId, areaRng, maxDet)
+ for catId in catIds
+ for areaRng in p.areaRng
+ for imgId in p.imgIds
+ ]
+
+ self._paramsEval = copy.deepcopy(self.params)
+
+ toc = time.time()
+ print("DONE (t={:0.2f}s).".format(toc - tic))
+
+ def computeIoU(self, imgId, catId):
+ """
+ ComputeIoU computes the IoUs by sorting based on "score"
+ for either 2D boxes (in 2D mode) or 3D boxes (in 3D mode)
+ """
+
+ device = (torch.device("cuda:0") if torch.cuda.is_available() else torch.device("cpu"))
+
+ p = self.params
+ if p.useCats:
+ gt = self._gts[imgId, catId]
+ dt = self._dts[imgId, catId]
+
+ else:
+ gt = [_ for cId in p.catIds for _ in self._gts[imgId, cId]]
+ dt = [_ for cId in p.catIds for _ in self._dts[imgId, cId]]
+
+ if len(gt) == 0 and len(dt) == 0:
+ return []
+
+ inds = np.argsort([-d["score"] for d in dt], kind="mergesort")
+ dt = [dt[i] for i in inds]
+ if len(dt) > p.maxDets[-1]:
+ dt = dt[0 : p.maxDets[-1]]
+
+ if p.iouType == "bbox":
+ if self.mode == "2D":
+ g = [g["bbox"] for g in gt]
+ d = [d["bbox"] for d in dt]
+ elif self.mode == "3D":
+ g = [g["bbox3D"] for g in gt]
+ d = [d["bbox3D"] for d in dt]
+ else:
+ raise Exception("unknown iouType for iou computation")
+
+ # compute iou between each dt and gt region
+ # iscrowd is required in builtin maskUtils so we
+ # use a dummy buffer for it
+ iscrowd = [0 for o in gt]
+ if self.mode == "2D":
+ ious = maskUtils.iou(d, g, iscrowd)
+
+ elif len(d) > 0 and len(g) > 0:
+
+ # For 3D eval, we want to run IoU in CUDA if available
+ if torch.cuda.is_available() and len(d) * len(g) < MAX_DTS_CROSS_GTS_FOR_IOU3D:
+ device = torch.device("cuda:0")
+ else:
+ device = torch.device("cpu")
+
+ dd = torch.tensor(d, device=device, dtype=torch.float32)
+ gg = torch.tensor(g, device=device, dtype=torch.float32)
+
+ ious = box3d_overlap(dd, gg).cpu().numpy()
+
+ else:
+ ious = []
+
+ in_prox = None
+
+ if self.eval_prox:
+ g = [g["bbox"] for g in gt]
+ d = [d["bbox"] for d in dt]
+ iscrowd = [0 for o in gt]
+ ious2d = maskUtils.iou(d, g, iscrowd)
+
+ if type(ious2d) == list:
+ in_prox = []
+
+ else:
+ in_prox = ious2d > p.proximity_thresh
+
+ return ious, in_prox
+
+ def evaluateImg(self, imgId, catId, aRng, maxDet):
+ """
+ Perform evaluation for single category and image
+ Returns:
+ dict (single image results)
+ """
+
+ p = self.params
+ if p.useCats:
+ gt = self._gts[imgId, catId]
+ dt = self._dts[imgId, catId]
+
+ else:
+ gt = [_ for cId in p.catIds for _ in self._gts[imgId, cId]]
+ dt = [_ for cId in p.catIds for _ in self._dts[imgId, cId]]
+
+ if len(gt) == 0 and len(dt) == 0:
+ return None
+
+ flag_range = "area" if self.mode == "2D" else "depth"
+ flag_ignore = "ignore2D" if self.mode == "2D" else "ignore3D"
+
+ for g in gt:
+ if g[flag_ignore] or (g[flag_range] < aRng[0] or g[flag_range] > aRng[1]):
+ g["_ignore"] = 1
+ else:
+ g["_ignore"] = 0
+
+ # sort dt highest score first, sort gt ignore last
+ gtind = np.argsort([g["_ignore"] for g in gt], kind="mergesort")
+ gt = [gt[i] for i in gtind]
+ dtind = np.argsort([-d["score"] for d in dt], kind="mergesort")
+ dt = [dt[i] for i in dtind[0:maxDet]]
+
+ # load computed ious
+ ious = (
+ self.ious[imgId, catId][0][:, gtind]
+ if len(self.ious[imgId, catId][0]) > 0
+ else self.ious[imgId, catId][0]
+ )
+
+ if self.eval_prox:
+ in_prox = (
+ self.ious[imgId, catId][1][:, gtind]
+ if len(self.ious[imgId, catId][1]) > 0
+ else self.ious[imgId, catId][1]
+ )
+
+ T = len(p.iouThrs)
+ G = len(gt)
+ D = len(dt)
+ gtm = np.zeros((T, G))
+ dtm = np.zeros((T, D))
+ gtIg = np.array([g["_ignore"] for g in gt])
+ dtIg = np.zeros((T, D))
+
+ if not len(ious) == 0:
+ for tind, t in enumerate(p.iouThrs):
+ for dind, d in enumerate(dt):
+
+ # information about best match so far (m=-1 -> unmatched)
+ iou = min([t, 1 - 1e-10])
+ m = -1
+
+ for gind, g in enumerate(gt):
+ # in case of proximity evaluation, if not in proximity continue
+ if self.eval_prox and not in_prox[dind, gind]:
+ continue
+
+ # if this gt already matched, continue
+ if gtm[tind, gind] > 0:
+ continue
+
+ # if dt matched to reg gt, and on ignore gt, stop
+ if m > -1 and gtIg[m] == 0 and gtIg[gind] == 1:
+ break
+
+ # continue to next gt unless better match made
+ if ious[dind, gind] < iou:
+ continue
+
+ # if match successful and best so far, store appropriately
+ iou = ious[dind, gind]
+ m = gind
+
+ # if match made store id of match for both dt and gt
+ if m == -1:
+ continue
+
+ dtIg[tind, dind] = gtIg[m]
+ dtm[tind, dind] = gt[m]["id"]
+ gtm[tind, m] = d["id"]
+
+ # set unmatched detections outside of area range to ignore
+ a = np.array(
+ [d[flag_range] < aRng[0] or d[flag_range] > aRng[1] for d in dt]
+ ).reshape((1, len(dt)))
+
+ dtIg = np.logical_or(dtIg, np.logical_and(dtm == 0, np.repeat(a, T, 0)))
+
+ # in case of proximity evaluation, ignore detections which are far from gt regions
+ if self.eval_prox and len(in_prox) > 0:
+ dt_far = in_prox.any(1) == 0
+ dtIg = np.logical_or(dtIg, np.repeat(dt_far.reshape((1, len(dt))), T, 0))
+
+ # store results for given image and category
+ return {
+ "image_id": imgId,
+ "category_id": catId,
+ "aRng": aRng,
+ "maxDet": maxDet,
+ "dtIds": [d["id"] for d in dt],
+ "gtIds": [g["id"] for g in gt],
+ "dtMatches": dtm,
+ "gtMatches": gtm,
+ "dtScores": [d["score"] for d in dt],
+ "gtIgnore": gtIg,
+ "dtIgnore": dtIg,
+ }
+
+ def summarize(self):
+ """
+ Compute and display summary metrics for evaluation results.
+ Note this functin can *only* be applied on the default parameter setting
+ """
+
+ def _summarize(mode, ap=1, iouThr=None, areaRng="all", maxDets=100, log_str=""):
+ p = self.params
+ eval = self.eval
+
+ if mode == "2D":
+ iStr = (" {:<18} {} @[ IoU={:<9} | area={:>6s} | maxDets={:>3d} ] = {:0.3f}")
+
+ elif mode == "3D":
+ iStr = " {:<18} {} @[ IoU={:<9} | depth={:>6s} | maxDets={:>3d} ] = {:0.3f}"
+
+ titleStr = "Average Precision" if ap == 1 else "Average Recall"
+ typeStr = "(AP)" if ap == 1 else "(AR)"
+
+ iouStr = (
+ "{:0.2f}:{:0.2f}".format(p.iouThrs[0], p.iouThrs[-1])
+ if iouThr is None
+ else "{:0.2f}".format(iouThr)
+ )
+
+ aind = [i for i, aRng in enumerate(p.areaRngLbl) if aRng == areaRng]
+ mind = [i for i, mDet in enumerate(p.maxDets) if mDet == maxDets]
+
+ if ap == 1:
+
+ # dimension of precision: [TxRxKxAxM]
+ s = eval["precision"]
+
+ # IoU
+ if iouThr is not None:
+ t = np.where(np.isclose(iouThr, p.iouThrs.astype(float)))[0]
+ s = s[t]
+
+ s = s[:, :, :, aind, mind]
+
+ else:
+ # dimension of recall: [TxKxAxM]
+ s = eval["recall"]
+ if iouThr is not None:
+ t = np.where(iouThr == p.iouThrs)[0]
+ s = s[t]
+ s = s[:, :, aind, mind]
+
+ if len(s[s > -1]) == 0:
+ mean_s = -1
+
+ else:
+ mean_s = np.mean(s[s > -1])
+
+ if log_str != "":
+ log_str += "\n"
+
+ log_str += "mode={} ".format(mode) + \
+ iStr.format(titleStr, typeStr, iouStr, areaRng, maxDets, mean_s)
+
+ return mean_s, log_str
+
+ def _summarizeDets(mode):
+
+ params = self.params
+
+ # the thresholds here, define the thresholds printed in `derive_omni_results`
+ thres = [0.5, 0.75, 0.95] if mode == "2D" else [0.15, 0.25, 0.50]
+
+ stats = np.zeros((13,))
+ stats[0], log_str = _summarize(mode, 1)
+
+ stats[1], log_str = _summarize(
+ mode, 1, iouThr=thres[0], maxDets=params.maxDets[2], log_str=log_str
+ )
+
+ stats[2], log_str = _summarize(
+ mode, 1, iouThr=thres[1], maxDets=params.maxDets[2], log_str=log_str
+ )
+
+ stats[3], log_str = _summarize(
+ mode, 1, iouThr=thres[2], maxDets=params.maxDets[2], log_str=log_str
+ )
+
+ stats[4], log_str = _summarize(
+ mode,
+ 1,
+ areaRng=params.areaRngLbl[1],
+ maxDets=params.maxDets[2],
+ log_str=log_str,
+ )
+
+ stats[5], log_str = _summarize(
+ mode,
+ 1,
+ areaRng=params.areaRngLbl[2],
+ maxDets=params.maxDets[2],
+ log_str=log_str,
+ )
+
+ stats[6], log_str = _summarize(
+ mode,
+ 1,
+ areaRng=params.areaRngLbl[3],
+ maxDets=params.maxDets[2],
+ log_str=log_str,
+ )
+
+ stats[7], log_str = _summarize(
+ mode, 0, maxDets=params.maxDets[0], log_str=log_str
+ )
+
+ stats[8], log_str = _summarize(
+ mode, 0, maxDets=params.maxDets[1], log_str=log_str
+ )
+
+ stats[9], log_str = _summarize(
+ mode, 0, maxDets=params.maxDets[2], log_str=log_str
+ )
+
+ stats[10], log_str = _summarize(
+ mode,
+ 0,
+ areaRng=params.areaRngLbl[1],
+ maxDets=params.maxDets[2],
+ log_str=log_str,
+ )
+
+ stats[11], log_str = _summarize(
+ mode,
+ 0,
+ areaRng=params.areaRngLbl[2],
+ maxDets=params.maxDets[2],
+ log_str=log_str,
+ )
+
+ stats[12], log_str = _summarize(
+ mode,
+ 0,
+ areaRng=params.areaRngLbl[3],
+ maxDets=params.maxDets[2],
+ log_str=log_str,
+ )
+
+ return stats, log_str
+
+ if not self.eval:
+ raise Exception("Please run accumulate() first")
+
+ stats, log_str = _summarizeDets(self.mode)
+ self.stats = stats
+
+ return log_str
diff --git a/cubercnn/modeling/backbone/__init__.py b/cubercnn/modeling/backbone/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..552b7045775937e4c951690559deb177c1b983e3
--- /dev/null
+++ b/cubercnn/modeling/backbone/__init__.py
@@ -0,0 +1,5 @@
+from .densenet import *
+from .mnasnet import *
+from .resnet import *
+from .shufflenet import *
+from .dla import *
\ No newline at end of file
diff --git a/cubercnn/modeling/backbone/densenet.py b/cubercnn/modeling/backbone/densenet.py
new file mode 100644
index 0000000000000000000000000000000000000000..b049851568fb5b26a7d9d68548105d4a0fb856b8
--- /dev/null
+++ b/cubercnn/modeling/backbone/densenet.py
@@ -0,0 +1,64 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates
+from torchvision import models
+from detectron2.layers import ShapeSpec
+from detectron2.modeling.backbone import Backbone
+from detectron2.modeling.backbone.build import BACKBONE_REGISTRY
+import torch.nn.functional as F
+
+from detectron2.modeling.backbone.fpn import FPN
+
+class DenseNetBackbone(Backbone):
+ def __init__(self, cfg, input_shape, pretrained=True):
+ super().__init__()
+
+ base = models.densenet121(pretrained)
+ base = base.features
+
+ self.base = base
+
+ self._out_feature_channels = {'p2': 256, 'p3': 512, 'p4': 1024, 'p5': 1024, 'p6': 1024}
+ self._out_feature_strides ={'p2': 4, 'p3': 8, 'p4': 16, 'p5': 32, 'p6': 64}
+ self._out_features = ['p2', 'p3', 'p4', 'p5', 'p6']
+
+ def forward(self, x):
+
+ outputs = {}
+
+ db1 = self.base[0:5](x)
+ db2 = self.base[5:7](db1)
+ db3 = self.base[7:9](db2)
+ p5 = self.base[9:](db3)
+ p6 = F.max_pool2d(p5, kernel_size=1, stride=2, padding=0)
+ outputs['p2'] = db1
+ outputs['p3'] = db2
+ outputs['p4'] = db3
+ outputs['p5'] = p5
+ outputs['p6'] = p6
+
+ return outputs
+
+
+@BACKBONE_REGISTRY.register()
+def build_densenet_fpn_backbone(cfg, input_shape: ShapeSpec, priors=None):
+ """
+ Args:
+ cfg: a detectron2 CfgNode
+
+ Returns:
+ backbone (Backbone): backbone module, must be a subclass of :class:`Backbone`.
+ """
+
+ imagenet_pretrain = cfg.MODEL.WEIGHTS_PRETRAIN + cfg.MODEL.WEIGHTS == ''
+
+ bottom_up = DenseNetBackbone(cfg, input_shape, pretrained=imagenet_pretrain)
+ in_features = cfg.MODEL.FPN.IN_FEATURES
+ out_channels = cfg.MODEL.FPN.OUT_CHANNELS
+
+ backbone = FPN(
+ bottom_up=bottom_up,
+ in_features=in_features,
+ out_channels=out_channels,
+ norm=cfg.MODEL.FPN.NORM,
+ fuse_type=cfg.MODEL.FPN.FUSE_TYPE
+ )
+ return backbone
\ No newline at end of file
diff --git a/cubercnn/modeling/backbone/dla.py b/cubercnn/modeling/backbone/dla.py
new file mode 100644
index 0000000000000000000000000000000000000000..42de7ac8e357ac7a26f5aa7c4f939688351dde41
--- /dev/null
+++ b/cubercnn/modeling/backbone/dla.py
@@ -0,0 +1,507 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates
+import os
+import math
+
+import numpy as np
+import torch
+import torch.nn as nn
+import torch.utils.model_zoo as model_zoo
+import torch.nn.functional as F
+import detectron2.utils.comm as comm
+
+from detectron2.layers import ShapeSpec
+from detectron2.modeling.backbone import Backbone
+from detectron2.modeling.backbone.build import BACKBONE_REGISTRY
+from detectron2.modeling.backbone.fpn import FPN
+
+BatchNorm = nn.BatchNorm2d
+
+"""
+Adapted models from repositories
+ Deep Layer Aggregation CVPR 2018
+ https://github.com/ucbdrive/dla
+ BSD-3 Licence https://github.com/ucbdrive/dla/blob/master/LICENSE
+
+ Geometry Uncertainty Projection Network for Monocular 3D Object Detection, ICCV 2021
+ https://github.com/SuperMHP/GUPNet/blob/main/code/lib/backbones/dla.py
+ MIT Licence https://github.com/SuperMHP/GUPNet/blob/main/LICENSE
+"""
+
+def get_model_url(data='imagenet', name='dla34', hash='ba72cf86'):
+ return os.path.join('http://dl.yf.io/dla/models', data, '{}-{}.pth'.format(name, hash))
+
+
+def conv3x3(in_planes, out_planes, stride=1):
+ "3x3 convolution with padding"
+ return nn.Conv2d(in_planes, out_planes, kernel_size=3, stride=stride,
+ padding=1, bias=False)
+
+
+class BasicBlock(nn.Module):
+ def __init__(self, inplanes, planes, stride=1, dilation=1):
+ super(BasicBlock, self).__init__()
+ self.conv1 = nn.Conv2d(inplanes, planes, kernel_size=3,
+ stride=stride, padding=dilation,
+ bias=False, dilation=dilation)
+ self.bn1 = BatchNorm(planes)
+ self.relu = nn.ReLU(inplace=True)
+ self.conv2 = nn.Conv2d(planes, planes, kernel_size=3,
+ stride=1, padding=dilation,
+ bias=False, dilation=dilation)
+ self.bn2 = BatchNorm(planes)
+ self.stride = stride
+
+ def forward(self, x, residual=None):
+ if residual is None:
+ residual = x
+
+ out = self.conv1(x)
+ out = self.bn1(out)
+ out = self.relu(out)
+
+ out = self.conv2(out)
+ out = self.bn2(out)
+
+ out += residual
+ out = self.relu(out)
+
+ return out
+
+
+class Bottleneck(nn.Module):
+ expansion = 2
+
+ def __init__(self, inplanes, planes, stride=1, dilation=1):
+ super(Bottleneck, self).__init__()
+ expansion = Bottleneck.expansion
+ bottle_planes = planes // expansion
+ self.conv1 = nn.Conv2d(inplanes, bottle_planes,
+ kernel_size=1, bias=False)
+ self.bn1 = BatchNorm(bottle_planes)
+ self.conv2 = nn.Conv2d(bottle_planes, bottle_planes, kernel_size=3,
+ stride=stride, padding=dilation,
+ bias=False, dilation=dilation)
+ self.bn2 = BatchNorm(bottle_planes)
+ self.conv3 = nn.Conv2d(bottle_planes, planes,
+ kernel_size=1, bias=False)
+ self.bn3 = BatchNorm(planes)
+ self.relu = nn.ReLU(inplace=True)
+ self.stride = stride
+
+ def forward(self, x, residual=None):
+ if residual is None:
+ residual = x
+
+ out = self.conv1(x)
+ out = self.bn1(out)
+ out = self.relu(out)
+
+ out = self.conv2(out)
+ out = self.bn2(out)
+ out = self.relu(out)
+
+ out = self.conv3(out)
+ out = self.bn3(out)
+
+ out += residual
+ out = self.relu(out)
+
+ return out
+
+
+class BottleneckX(nn.Module):
+ expansion = 2
+ cardinality = 32
+
+ def __init__(self, inplanes, planes, stride=1, dilation=1):
+ super(BottleneckX, self).__init__()
+ cardinality = BottleneckX.cardinality
+ # dim = int(math.floor(planes * (BottleneckV5.expansion / 64.0)))
+ # bottle_planes = dim * cardinality
+ bottle_planes = planes * cardinality // 32
+ self.conv1 = nn.Conv2d(inplanes, bottle_planes,
+ kernel_size=1, bias=False)
+ self.bn1 = BatchNorm(bottle_planes)
+ self.conv2 = nn.Conv2d(bottle_planes, bottle_planes, kernel_size=3,
+ stride=stride, padding=dilation, bias=False,
+ dilation=dilation, groups=cardinality)
+ self.bn2 = BatchNorm(bottle_planes)
+ self.conv3 = nn.Conv2d(bottle_planes, planes,
+ kernel_size=1, bias=False)
+ self.bn3 = BatchNorm(planes)
+ self.relu = nn.ReLU(inplace=True)
+ self.stride = stride
+
+ def forward(self, x, residual=None):
+ if residual is None:
+ residual = x
+
+ out = self.conv1(x)
+ out = self.bn1(out)
+ out = self.relu(out)
+
+ out = self.conv2(out)
+ out = self.bn2(out)
+ out = self.relu(out)
+
+ out = self.conv3(out)
+ out = self.bn3(out)
+
+ out += residual
+ out = self.relu(out)
+
+ return out
+
+
+class Root(nn.Module):
+ def __init__(self, in_channels, out_channels, kernel_size, residual):
+ super(Root, self).__init__()
+ self.conv = nn.Conv2d(
+ in_channels, out_channels, 1,
+ stride=1, bias=False, padding=(kernel_size - 1) // 2)
+ self.bn = BatchNorm(out_channels)
+ self.relu = nn.ReLU(inplace=True)
+ self.residual = residual
+
+ def forward(self, *x):
+ children = x
+ x = self.conv(torch.cat(x, 1))
+ x = self.bn(x)
+ if self.residual:
+ x += children[0]
+ x = self.relu(x)
+
+ return x
+
+
+class Tree(nn.Module):
+ def __init__(self, levels, block, in_channels, out_channels, stride=1,
+ level_root=False, root_dim=0, root_kernel_size=1,
+ dilation=1, root_residual=False):
+ super(Tree, self).__init__()
+ if root_dim == 0:
+ root_dim = 2 * out_channels
+ if level_root:
+ root_dim += in_channels
+ if levels == 1:
+ self.tree1 = block(in_channels, out_channels, stride,
+ dilation=dilation)
+ self.tree2 = block(out_channels, out_channels, 1,
+ dilation=dilation)
+ else:
+ self.tree1 = Tree(levels - 1, block, in_channels, out_channels,
+ stride, root_dim=0,
+ root_kernel_size=root_kernel_size,
+ dilation=dilation, root_residual=root_residual)
+ self.tree2 = Tree(levels - 1, block, out_channels, out_channels,
+ root_dim=root_dim + out_channels,
+ root_kernel_size=root_kernel_size,
+ dilation=dilation, root_residual=root_residual)
+ if levels == 1:
+ self.root = Root(root_dim, out_channels, root_kernel_size,
+ root_residual)
+ self.level_root = level_root
+ self.root_dim = root_dim
+ self.downsample = None
+ self.project = None
+ self.levels = levels
+ if stride > 1:
+ self.downsample = nn.MaxPool2d(stride, stride=stride)
+ if in_channels != out_channels:
+ self.project = nn.Sequential(
+ nn.Conv2d(in_channels, out_channels,
+ kernel_size=1, stride=1, bias=False),
+ BatchNorm(out_channels)
+ )
+
+ def forward(self, x, residual=None, children=None):
+ children = [] if children is None else children
+ bottom = self.downsample(x) if self.downsample else x
+ residual = self.project(bottom) if self.project else bottom
+ if self.level_root:
+ children.append(bottom)
+ x1 = self.tree1(x, residual)
+ if self.levels == 1:
+ x2 = self.tree2(x1)
+ x = self.root(x2, x1, *children)
+ else:
+ children.append(x1)
+ x = self.tree2(x1, children=children)
+ return x
+
+
+class DLA(nn.Module):
+ def __init__(self, levels, channels, num_classes=1000,
+ block=BasicBlock, residual_root=False, return_levels=False,
+ pool_size=7, linear_root=False):
+ super(DLA, self).__init__()
+ self.channels = channels
+ self.return_levels = return_levels
+ self.num_classes = num_classes
+ self.base_layer = nn.Sequential(
+ nn.Conv2d(3, channels[0], kernel_size=7, stride=1,
+ padding=3, bias=False),
+ BatchNorm(channels[0]),
+ nn.ReLU(inplace=True))
+ self.level0 = self._make_conv_level(
+ channels[0], channels[0], levels[0])
+ self.level1 = self._make_conv_level(
+ channels[0], channels[1], levels[1], stride=2)
+ self.level2 = Tree(levels[2], block, channels[1], channels[2], 2,
+ level_root=False,
+ root_residual=residual_root)
+ self.level3 = Tree(levels[3], block, channels[2], channels[3], 2,
+ level_root=True, root_residual=residual_root)
+ self.level4 = Tree(levels[4], block, channels[3], channels[4], 2,
+ level_root=True, root_residual=residual_root)
+ self.level5 = Tree(levels[5], block, channels[4], channels[5], 2,
+ level_root=True, root_residual=residual_root)
+
+ self.avgpool = nn.AvgPool2d(pool_size)
+
+ for m in self.modules():
+ if isinstance(m, nn.Conv2d):
+ n = m.kernel_size[0] * m.kernel_size[1] * m.out_channels
+ m.weight.data.normal_(0, math.sqrt(2. / n))
+ elif isinstance(m, BatchNorm):
+ m.weight.data.fill_(1)
+ m.bias.data.zero_()
+
+ def _make_level(self, block, inplanes, planes, blocks, stride=1):
+ downsample = None
+ if stride != 1 or inplanes != planes:
+ downsample = nn.Sequential(
+ nn.MaxPool2d(stride, stride=stride),
+ nn.Conv2d(inplanes, planes,
+ kernel_size=1, stride=1, bias=False),
+ BatchNorm(planes),
+ )
+
+ layers = []
+ layers.append(block(inplanes, planes, stride, downsample=downsample))
+ for i in range(1, blocks):
+ layers.append(block(inplanes, planes))
+
+ return nn.Sequential(*layers)
+
+ def _make_conv_level(self, inplanes, planes, convs, stride=1, dilation=1):
+ modules = []
+ for i in range(convs):
+ modules.extend([
+ nn.Conv2d(inplanes, planes, kernel_size=3,
+ stride=stride if i == 0 else 1,
+ padding=dilation, bias=False, dilation=dilation),
+ BatchNorm(planes),
+ nn.ReLU(inplace=True)])
+ inplanes = planes
+ return nn.Sequential(*modules)
+
+
+ def load_pretrained_model(self, data='imagenet', name='dla34', hash='ba72cf86'):
+
+ # load model only on main process
+ # to prevent redundent model caching
+ if comm.is_main_process():
+ model_url = get_model_url(data, name, hash)
+ model_weights = model_zoo.load_url(model_url)
+ del model_weights['fc.weight']
+ del model_weights['fc.bias']
+ self.load_state_dict(model_weights)
+
+
+def dla34(pretrained=False, tricks=False, **kwargs): # DLA-34
+ model = DLA([1, 1, 1, 2, 2, 1],
+ [16, 32, 64, 128, 256, 512],
+ block=BasicBlock, **kwargs)
+ if pretrained:
+ if tricks:
+ model.load_pretrained_model(data='imagenet', name='dla34+tricks', hash='24a49e58')
+ else:
+ model.load_pretrained_model(data='imagenet', name='dla34', hash='ba72cf86')
+ return model
+
+
+def dla46_c(pretrained=False, **kwargs): # DLA-46-C
+ Bottleneck.expansion = 2
+ model = DLA([1, 1, 1, 2, 2, 1],
+ [16, 32, 64, 64, 128, 256],
+ block=Bottleneck, **kwargs)
+ if pretrained:
+ model.load_pretrained_model(data='imagenet', name='dla46_c', hash='2bfd52c3')
+ return model
+
+
+def dla46x_c(pretrained=False, **kwargs): # DLA-X-46-C
+ BottleneckX.expansion = 2
+ model = DLA([1, 1, 1, 2, 2, 1],
+ [16, 32, 64, 64, 128, 256],
+ block=BottleneckX, **kwargs)
+ if pretrained:
+ model.load_pretrained_model(data='imagenet', name='dla46x_c', hash='d761bae7')
+ return model
+
+
+def dla60x_c(pretrained=False, **kwargs): # DLA-X-60-C
+ BottleneckX.expansion = 2
+ model = DLA([1, 1, 1, 2, 3, 1],
+ [16, 32, 64, 64, 128, 256],
+ block=BottleneckX, **kwargs)
+ if pretrained:
+ model.load_pretrained_model(data='imagenet', name='dla60x_c', hash='b870c45c')
+ return model
+
+
+def dla60(pretrained=False, tricks=False, **kwargs): # DLA-60
+ Bottleneck.expansion = 2
+ model = DLA([1, 1, 1, 2, 3, 1],
+ [16, 32, 128, 256, 512, 1024],
+ block=Bottleneck, **kwargs)
+ if pretrained:
+ if tricks:
+ model.load_pretrained_model(data='imagenet', name='dla60+tricks', hash='14488826')
+ else:
+ model.load_pretrained_model(data='imagenet', name='dla60', hash='24839fc4')
+
+ return model
+
+
+def dla60x(pretrained=False, **kwargs): # DLA-X-60
+ BottleneckX.expansion = 2
+ model = DLA([1, 1, 1, 2, 3, 1],
+ [16, 32, 128, 256, 512, 1024],
+ block=BottleneckX, **kwargs)
+ if pretrained:
+ model.load_pretrained_model(data='imagenet', name='dla60x', hash='d15cacda')
+ return model
+
+
+def dla102(pretrained=False, tricks=False, **kwargs): # DLA-102
+ Bottleneck.expansion = 2
+ model = DLA([1, 1, 1, 3, 4, 1], [16, 32, 128, 256, 512, 1024],
+ block=Bottleneck, residual_root=True, **kwargs)
+ if pretrained:
+
+ if tricks:
+ model.load_pretrained_model(data='imagenet', name='dla102+tricks', hash='27a30eac')
+ else:
+ model.load_pretrained_model(data='imagenet', name='dla102', hash='d94d9790')
+ return model
+
+
+def dla102x(pretrained=False, **kwargs): # DLA-X-102
+ BottleneckX.expansion = 2
+ model = DLA([1, 1, 1, 3, 4, 1], [16, 32, 128, 256, 512, 1024],
+ block=BottleneckX, residual_root=True, **kwargs)
+ if pretrained:
+ model.load_pretrained_model(data='imagenet', name='dla102x', hash='ad62be81')
+ return model
+
+
+def dla102x2(pretrained=False, **kwargs): # DLA-X-102 64
+ BottleneckX.cardinality = 64
+ model = DLA([1, 1, 1, 3, 4, 1], [16, 32, 128, 256, 512, 1024],
+ block=BottleneckX, residual_root=True, **kwargs)
+ if pretrained:
+ model.load_pretrained_model(data='imagenet', name='dla102x2', hash='262837b6')
+ return model
+
+
+def dla169(pretrained=False, **kwargs): # DLA-169
+ Bottleneck.expansion = 2
+ model = DLA([1, 1, 2, 3, 5, 1], [16, 32, 128, 256, 512, 1024],
+ block=Bottleneck, residual_root=True, **kwargs)
+ if pretrained:
+ model.load_pretrained_model(data='imagenet', name='dla169', hash='0914e092')
+ return model
+
+class DLABackbone(Backbone):
+ def __init__(self, cfg, input_shape, pretrained=True):
+ super().__init__()
+
+ if cfg.MODEL.DLA.TYPE == 'dla34':
+ base = dla34(pretrained=pretrained, tricks=cfg.MODEL.DLA.TRICKS)
+ self._out_feature_channels = {'p2': 64, 'p3': 128, 'p4': 256, 'p5': 512, 'p6': 512}
+ elif cfg.MODEL.DLA.TYPE == 'dla46_c':
+ base = dla46_c(pretrained=pretrained)
+ self._out_feature_channels = {'p2': 64, 'p3': 64, 'p4': 128, 'p5': 256, 'p6': 256}
+ elif cfg.MODEL.DLA.TYPE == 'dla46x_c':
+ base = dla46x_c(pretrained=pretrained)
+ self._out_feature_channels = {'p2': 64, 'p3': 64, 'p4': 128, 'p5': 256, 'p6': 256}
+ elif cfg.MODEL.DLA.TYPE == 'dla60x_c':
+ base = dla60x_c(pretrained=pretrained)
+ self._out_feature_channels = {'p2': 64, 'p3': 64, 'p4': 128, 'p5': 256, 'p6': 256}
+ elif cfg.MODEL.DLA.TYPE == 'dla60':
+ base = dla60(pretrained=pretrained, tricks=cfg.MODEL.DLA.TRICKS)
+ self._out_feature_channels = {'p2': 128, 'p3': 256, 'p4': 512, 'p5': 1024, 'p6': 1024}
+ elif cfg.MODEL.DLA.TYPE == 'dla60x':
+ base = dla60x(pretrained=pretrained)
+ self._out_feature_channels = {'p2': 128, 'p3': 256, 'p4': 512, 'p5': 1024, 'p6': 1024}
+ elif cfg.MODEL.DLA.TYPE == 'dla102':
+ base = dla102(pretrained=pretrained, tricks=cfg.MODEL.DLA.TRICKS)
+ self._out_feature_channels = {'p2': 128, 'p3': 256, 'p4': 512, 'p5': 1024, 'p6': 1024}
+ elif cfg.MODEL.DLA.TYPE == 'dla102x':
+ base = dla102x(pretrained=pretrained)
+ self._out_feature_channels = {'p2': 128, 'p3': 256, 'p4': 512, 'p5': 1024, 'p6': 1024}
+ elif cfg.MODEL.DLA.TYPE == 'dla102x2':
+ base = dla102x2(pretrained=pretrained)
+ self._out_feature_channels = {'p2': 128, 'p3': 256, 'p4': 512, 'p5': 1024, 'p6': 1024}
+ elif cfg.MODEL.DLA.TYPE == 'dla169':
+ base = dla169(pretrained=pretrained)
+ self._out_feature_channels = {'p2': 128, 'p3': 256, 'p4': 512, 'p5': 1024, 'p6': 1024}
+
+ self.base_layer = base.base_layer
+ self.level0 = base.level0
+ self.level1 = base.level1
+ self.level2 = base.level2
+ self.level3 = base.level3
+ self.level4 = base.level4
+ self.level5 = base.level5
+
+ self._out_feature_strides ={'p2': 4, 'p3': 8, 'p4': 16, 'p5': 32, 'p6': 64}
+ self._out_features = ['p2', 'p3', 'p4', 'p5', 'p6']
+
+ def forward(self, x):
+
+ outputs = {}
+
+ base_layer = self.base_layer(x)
+ level0 = self.level0(base_layer)
+ level1 = self.level1(level0)
+ level2 = self.level2(level1)
+ level3 = self.level3(level2)
+ level4 = self.level4(level3)
+ level5 = self.level5(level4)
+ level6 = F.max_pool2d(level5, kernel_size=1, stride=2, padding=0)
+
+ outputs['p2'] = level2
+ outputs['p3'] = level3
+ outputs['p4'] = level4
+ outputs['p5'] = level5
+ outputs['p6'] = level6
+
+ return outputs
+
+@BACKBONE_REGISTRY.register()
+def build_dla_from_vision_fpn_backbone(cfg, input_shape: ShapeSpec, priors=None):
+ """
+ Args:
+ cfg: a detectron2 CfgNode
+
+ Returns:
+ backbone (Backbone): backbone module, must be a subclass of :class:`Backbone`.
+ """
+
+ imagenet_pretrain = cfg.MODEL.WEIGHTS_PRETRAIN + cfg.MODEL.WEIGHTS == ''
+
+ bottom_up = DLABackbone(cfg, input_shape, pretrained=imagenet_pretrain)
+ in_features = cfg.MODEL.FPN.IN_FEATURES
+ out_channels = cfg.MODEL.FPN.OUT_CHANNELS
+
+ backbone = FPN(
+ bottom_up=bottom_up,
+ in_features=in_features,
+ out_channels=out_channels,
+ norm=cfg.MODEL.FPN.NORM,
+ fuse_type=cfg.MODEL.FPN.FUSE_TYPE,
+ )
+ return backbone
\ No newline at end of file
diff --git a/cubercnn/modeling/backbone/mnasnet.py b/cubercnn/modeling/backbone/mnasnet.py
new file mode 100644
index 0000000000000000000000000000000000000000..2f7b95ea300215b0d262cdee8f7efed72f33bb03
--- /dev/null
+++ b/cubercnn/modeling/backbone/mnasnet.py
@@ -0,0 +1,63 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates
+from torchvision import models
+from detectron2.layers import ShapeSpec
+from detectron2.modeling.backbone import Backbone
+from detectron2.modeling.backbone.build import BACKBONE_REGISTRY
+import torch.nn.functional as F
+
+from detectron2.modeling.backbone.fpn import FPN
+
+class MNASNetBackbone(Backbone):
+ def __init__(self, cfg, input_shape, pretrained=True):
+ super().__init__()
+
+ base = models.mnasnet1_0(pretrained)
+ base = base.layers
+
+ self.base = base
+
+ self._out_feature_channels = {'p2': 24, 'p3': 40, 'p4': 96, 'p5': 320, 'p6': 320}
+ self._out_feature_strides ={'p2': 4, 'p3': 8, 'p4': 16, 'p5': 32, 'p6': 64}
+ self._out_features = ['p2', 'p3', 'p4', 'p5', 'p6']
+
+ def forward(self, x):
+
+ outputs = {}
+
+ p2 = self.base[0:9](x)
+ p3 = self.base[9](p2)
+ p4 = self.base[10:12](p3)
+ p5 = self.base[12:14](p4)
+ p6 = F.max_pool2d(p5, kernel_size=1, stride=2, padding=0)
+ outputs['p2'] = p2
+ outputs['p3'] = p3
+ outputs['p4'] = p4
+ outputs['p5'] = p5
+ outputs['p6'] = p6
+
+ return outputs
+
+@BACKBONE_REGISTRY.register()
+def build_mnasnet_fpn_backbone(cfg, input_shape: ShapeSpec, priors=None):
+ """
+ Args:
+ cfg: a detectron2 CfgNode
+
+ Returns:
+ backbone (Backbone): backbone module, must be a subclass of :class:`Backbone`.
+ """
+
+ imagenet_pretrain = cfg.MODEL.WEIGHTS_PRETRAIN + cfg.MODEL.WEIGHTS == ''
+
+ bottom_up = MNASNetBackbone(cfg, input_shape, pretrained=imagenet_pretrain)
+ in_features = cfg.MODEL.FPN.IN_FEATURES
+ out_channels = cfg.MODEL.FPN.OUT_CHANNELS
+
+ backbone = FPN(
+ bottom_up=bottom_up,
+ in_features=in_features,
+ out_channels=out_channels,
+ norm=cfg.MODEL.FPN.NORM,
+ fuse_type=cfg.MODEL.FPN.FUSE_TYPE,
+ )
+ return backbone
diff --git a/cubercnn/modeling/backbone/resnet.py b/cubercnn/modeling/backbone/resnet.py
new file mode 100644
index 0000000000000000000000000000000000000000..7078605beb0361f38fac935c750d22e1dda4b716
--- /dev/null
+++ b/cubercnn/modeling/backbone/resnet.py
@@ -0,0 +1,96 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates
+from torchvision import models
+from detectron2.layers import ShapeSpec
+from detectron2.modeling.backbone import Backbone
+from detectron2.modeling.backbone.fpn import LastLevelMaxPool
+from detectron2.modeling.backbone.resnet import build_resnet_backbone
+from detectron2.modeling.backbone.build import BACKBONE_REGISTRY
+import torch.nn.functional as F
+
+from detectron2.modeling.backbone.fpn import FPN
+
+class ResNet(Backbone):
+ def __init__(self, cfg, input_shape, pretrained=True):
+ super().__init__()
+
+ if cfg.MODEL.RESNETS.DEPTH == 18:
+ base = models.resnet18(pretrained)
+ self._out_feature_channels = {'p2': 64, 'p3': 128, 'p4': 256, 'p5': 512, 'p6': 512}
+ elif cfg.MODEL.RESNETS.DEPTH == 34:
+ base = models.resnet34(pretrained)
+ self._out_feature_channels = {'p2': 64, 'p3': 128, 'p4': 256, 'p5': 512, 'p6': 512}
+ elif cfg.MODEL.RESNETS.DEPTH == 50:
+ base = models.resnet50(pretrained)
+ self._out_feature_channels = {'p2': 256, 'p3': 512, 'p4': 1024, 'p5': 2048, 'p6': 2048}
+ elif cfg.MODEL.RESNETS.DEPTH == 101:
+ base = models.resnet101(pretrained)
+ self._out_feature_channels = {'p2': 256, 'p3': 512, 'p4': 1024, 'p5': 2048, 'p6': 2048}
+ else:
+ raise ValueError('No configuration currently supporting depth of {}'.format(cfg.MODEL.RESNETS.DEPTH))
+
+ self.conv1 = base.conv1
+ self.bn1 = base.bn1
+ self.relu = base.relu
+ self.maxpool = base.maxpool
+ self.layer1 = base.layer1
+ self.layer2 = base.layer2
+ self.layer3 = base.layer3
+ self.layer4 = base.layer4
+
+ self._out_feature_strides ={'p2': 4, 'p3': 8, 'p4': 16, 'p5': 32, 'p6': 64}
+ self._out_features = ['p2', 'p3', 'p4', 'p5', 'p6']
+
+ def forward(self, x):
+
+ outputs = {}
+
+ x = self.conv1(x)
+ x = self.bn1(x)
+ x = self.relu(x)
+ x = self.maxpool(x)
+ p2 = self.layer1(x)
+ p3 = self.layer2(p2)
+ p4 = self.layer3(p3)
+ p5 = self.layer4(p4)
+ p6 = F.max_pool2d(p5, kernel_size=1, stride=2, padding=0)
+
+ outputs['p2'] = p2
+ outputs['p3'] = p3
+ outputs['p4'] = p4
+ outputs['p5'] = p5
+ outputs['p6'] = p6
+
+ return outputs
+
+
+@BACKBONE_REGISTRY.register()
+def build_resnet_from_vision_fpn_backbone(cfg, input_shape: ShapeSpec, priors=None):
+ """
+ Args:
+ cfg: a detectron2 CfgNode
+
+ Returns:
+ backbone (Backbone): backbone module, must be a subclass of :class:`Backbone`.
+ """
+
+ imagenet_pretrain = cfg.MODEL.WEIGHTS_PRETRAIN + cfg.MODEL.WEIGHTS == ''
+
+ if cfg.MODEL.RESNETS.TORCHVISION:
+ bottom_up = ResNet(cfg, input_shape, pretrained=imagenet_pretrain)
+
+ else:
+ # use the MSRA modeling logic to build the backbone.
+ bottom_up = build_resnet_backbone(cfg, input_shape)
+
+ in_features = cfg.MODEL.FPN.IN_FEATURES
+ out_channels = cfg.MODEL.FPN.OUT_CHANNELS
+
+ backbone = FPN(
+ bottom_up=bottom_up,
+ in_features=in_features,
+ out_channels=out_channels,
+ norm=cfg.MODEL.FPN.NORM,
+ top_block=LastLevelMaxPool(),
+ fuse_type=cfg.MODEL.FPN.FUSE_TYPE,
+ )
+ return backbone
diff --git a/cubercnn/modeling/backbone/shufflenet.py b/cubercnn/modeling/backbone/shufflenet.py
new file mode 100644
index 0000000000000000000000000000000000000000..8eb5f7c53dbf4a0b690edfd57cfd6944831cce8d
--- /dev/null
+++ b/cubercnn/modeling/backbone/shufflenet.py
@@ -0,0 +1,69 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates
+from torchvision import models
+from detectron2.layers import ShapeSpec
+from detectron2.modeling.backbone import Backbone
+from detectron2.modeling.backbone.build import BACKBONE_REGISTRY
+import torch.nn.functional as F
+
+from detectron2.modeling.backbone.fpn import FPN
+
+class ShufflenetBackbone(Backbone):
+ def __init__(self, cfg, input_shape, pretrained=True):
+ super().__init__()
+
+ base = models.shufflenet_v2_x1_0(pretrained)
+ self.conv1 = base.conv1
+ self.maxpool = base.maxpool
+ self.stage2 = base.stage2
+ self.stage3 = base.stage3
+ self.stage4 = base.stage4
+ self.conv5 = base.conv5
+
+ self._out_feature_channels = {'p2': 24, 'p3': 116, 'p4': 232, 'p5': 464, 'p6': 464}
+ self._out_feature_strides ={'p2': 4, 'p3': 8, 'p4': 16, 'p5': 32, 'p6': 64}
+ self._out_features = ['p2', 'p3', 'p4', 'p5', 'p6']
+
+ def forward(self, x):
+
+ outputs = {}
+
+ x = self.conv1(x)
+ p2 = self.maxpool(x)
+ p3 = self.stage2(p2)
+ p4 = self.stage3(p3)
+ p5 = self.stage4(p4)
+ p6 = F.max_pool2d(p5, kernel_size=1, stride=2, padding=0)
+
+ outputs['p2'] = p2
+ outputs['p3'] = p3
+ outputs['p4'] = p4
+ outputs['p5'] = p5
+ outputs['p6'] = p6
+
+ return outputs
+
+
+@BACKBONE_REGISTRY.register()
+def build_shufflenet_fpn_backbone(cfg, input_shape: ShapeSpec, priors=None):
+ """
+ Args:
+ cfg: a detectron2 CfgNode
+
+ Returns:
+ backbone (Backbone): backbone module, must be a subclass of :class:`Backbone`.
+ """
+
+ imagenet_pretrain = cfg.MODEL.WEIGHTS_PRETRAIN + cfg.MODEL.WEIGHTS == ''
+
+ bottom_up = ShufflenetBackbone(cfg, input_shape, pretrained=imagenet_pretrain)
+ in_features = cfg.MODEL.FPN.IN_FEATURES
+ out_channels = cfg.MODEL.FPN.OUT_CHANNELS
+
+ backbone = FPN(
+ bottom_up=bottom_up,
+ in_features=in_features,
+ out_channels=out_channels,
+ norm=cfg.MODEL.FPN.NORM,
+ fuse_type=cfg.MODEL.FPN.FUSE_TYPE,
+ )
+ return backbone
diff --git a/cubercnn/modeling/meta_arch/__init__.py b/cubercnn/modeling/meta_arch/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..fcbc539d0a3f1444e399ce91720ce563c8c47c6b
--- /dev/null
+++ b/cubercnn/modeling/meta_arch/__init__.py
@@ -0,0 +1 @@
+from .rcnn3d import *
\ No newline at end of file
diff --git a/cubercnn/modeling/meta_arch/rcnn3d.py b/cubercnn/modeling/meta_arch/rcnn3d.py
new file mode 100644
index 0000000000000000000000000000000000000000..cdbcf9bba9279b8b306125ba82c91f093036c353
--- /dev/null
+++ b/cubercnn/modeling/meta_arch/rcnn3d.py
@@ -0,0 +1,905 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates
+import logging
+from typing import Dict, List, Optional
+from detectron2.layers import move_device_like
+from detectron2.structures.image_list import ImageList
+import torch
+import numpy as np
+from detectron2.layers import ShapeSpec, batched_nms
+from detectron2.utils.visualizer import Visualizer
+from detectron2.data.detection_utils import convert_image_to_rgb
+from detectron2.structures import Instances
+from detectron2.utils.events import get_event_storage
+from detectron2.data import MetadataCatalog
+
+from detectron2.modeling.backbone import Backbone, BACKBONE_REGISTRY
+from detectron2.modeling.proposal_generator import build_proposal_generator
+from detectron2.utils.logger import _log_api_usage
+from detectron2.modeling.meta_arch import (
+ META_ARCH_REGISTRY, GeneralizedRCNN
+)
+from cubercnn.data.generate_depth_maps import setup_depth_model
+from cubercnn.modeling.roi_heads import build_roi_heads
+
+from detectron2.data import MetadataCatalog
+from cubercnn.modeling.roi_heads import build_roi_heads
+from cubercnn import util, vis
+import torch.nn.functional as F
+from detectron2.config import configurable
+import torch.nn as nn
+
+logger = logging.getLogger(__name__)
+
+
+@META_ARCH_REGISTRY.register()
+class RCNN3D(GeneralizedRCNN):
+
+ @classmethod
+ def from_config(cls, cfg, priors=None):
+ backbone = build_backbone(cfg, priors=priors)
+ return {
+ "backbone": backbone,
+ "proposal_generator": build_proposal_generator(cfg, backbone.output_shape()),
+ "roi_heads": build_roi_heads(cfg, backbone.output_shape(), priors=priors),
+ "input_format": cfg.INPUT.FORMAT,
+ "vis_period": cfg.VIS_PERIOD,
+ "pixel_mean": cfg.MODEL.PIXEL_MEAN,
+ "pixel_std": cfg.MODEL.PIXEL_STD,
+ }
+
+ def forward(self, batched_inputs: List[Dict[str, torch.Tensor]]):
+
+ if not self.training:
+ return self.inference(batched_inputs)
+
+ images = self.preprocess_image(batched_inputs)
+
+ # scaling factor for the sample relative to its original scale
+ # e.g., how much has the image been upsampled by? or downsampled?
+ im_scales_ratio = [info['height'] / im.shape[1] for (info, im) in zip(batched_inputs, images)]
+
+ # The unmodified intrinsics for the image
+ Ks = [torch.FloatTensor(info['K']) for info in batched_inputs]
+
+ if "instances" in batched_inputs[0]:
+ gt_instances = [x["instances"].to(self.device) for x in batched_inputs]
+ else:
+ gt_instances = None
+
+ # the backbone is actually a FPN, where the DLA model is the bottom-up structure.
+ # FPN: https://arxiv.org/abs/1612.03144v2
+ # backbone and proposal generator only work on 2D images and annotations.
+ features = self.backbone(images.tensor)
+ proposals, proposal_losses = self.proposal_generator(images, features, gt_instances)
+
+ instances, detector_losses = self.roi_heads(
+ images, features, proposals,
+ Ks, im_scales_ratio,
+ gt_instances
+ )
+
+ if self.vis_period > 0:
+ storage = get_event_storage()
+ if storage.iter % self.vis_period == 0 and storage.iter > 0:
+ self.visualize_training(batched_inputs, proposals, instances)
+
+ losses = {}
+ losses.update(detector_losses)
+ losses.update(proposal_losses)
+ return losses
+
+ def inference(
+ self,
+ batched_inputs: List[Dict[str, torch.Tensor]],
+ detected_instances: Optional[List[Instances]] = None,
+ do_postprocess: bool = True,
+ ):
+ assert not self.training
+
+ images = self.preprocess_image(batched_inputs)
+
+ # scaling factor for the sample relative to its original scale
+ # e.g., how much has the image been upsampled by? or downsampled?
+ im_scales_ratio = [info['height'] / im.shape[1] for (info, im) in zip(batched_inputs, images)]
+
+ # The unmodified intrinsics for the image
+ Ks = [torch.FloatTensor(info['K']) for info in batched_inputs]
+
+ features = self.backbone(images.tensor)
+
+ # Pass oracle 2D boxes into the RoI heads
+ if type(batched_inputs == list) and np.any(['oracle2D' in b for b in batched_inputs]):
+ oracles = [b['oracle2D'] for b in batched_inputs]
+ results, _ = self.roi_heads(images, features, oracles, Ks, im_scales_ratio, None)
+
+ # normal inference
+ else:
+ proposals, _ = self.proposal_generator(images, features, None)
+ results, _ = self.roi_heads(images, features, proposals, Ks, im_scales_ratio, None)
+
+ if do_postprocess:
+ assert not torch.jit.is_scripting(), "Scripting is not supported for postprocess."
+ return GeneralizedRCNN._postprocess(results, batched_inputs, images.image_sizes)
+ else:
+ return results
+
+ def visualize_training(self, batched_inputs, proposals, instances):
+ """
+ A function used to visualize images and proposals. It shows ground truth
+ bounding boxes on the original image and up to 20 top-scoring predicted
+ object proposals on the original image. Users can implement different
+ visualization functions for different models.
+ Args:
+ batched_inputs (list): a list that contains input to the model.
+ proposals (list): a list that contains predicted proposals. Both
+ batched_inputs and proposals should have the same length.
+ instances (list): a list that contains predicted RoIhead instances. Both
+ batched_inputs and proposals should have the same length.
+ """
+
+ storage = get_event_storage()
+
+ # minimum number of boxes to try to visualize per image
+ max_vis_prop = 20
+
+ if not hasattr(self, 'thing_classes'):
+ self.thing_classes = MetadataCatalog.get('omni3d_model').thing_classes
+ self.num_classes = len(self.thing_classes)
+
+ for input, prop, instances_i in zip(batched_inputs, proposals, instances):
+
+ img = input["image"]
+ img = convert_image_to_rgb(img.permute(1, 2, 0), self.input_format)
+ img_3DGT = np.ascontiguousarray(img.copy()[:, :, [2, 1, 1]]) # BGR
+ img_3DPR = np.ascontiguousarray(img.copy()[:, :, [2, 1, 1]]) # BGR
+
+ '''
+ Visualize the 2D GT and proposal predictions
+ '''
+ v_gt = Visualizer(img, None)
+ v_gt = v_gt.overlay_instances(boxes=input["instances"].gt_boxes)
+ anno_img = v_gt.get_image()
+ box_size = min(len(prop.proposal_boxes), max_vis_prop)
+ v_pred = Visualizer(img, None)
+ v_pred = v_pred.overlay_instances(
+ boxes=prop.proposal_boxes[0:box_size].tensor.cpu().numpy()
+ )
+ prop_img = v_pred.get_image()
+ vis_img_rpn = np.concatenate((anno_img, prop_img), axis=1)
+ vis_img_rpn = vis_img_rpn.transpose(2, 0, 1)
+ storage.put_image("Left: GT 2D bounding boxes; Right: Predicted 2D proposals", vis_img_rpn)
+
+ '''
+ Visualize the 3D GT and predictions
+ '''
+ K = torch.tensor(input['K'], device=self.device)
+ scale = input['height']/img.shape[0]
+ fx, sx = (val.item()/scale for val in K[0, [0, 2]])
+ fy, sy = (val.item()/scale for val in K[1, [1, 2]])
+
+ K_scaled = torch.tensor(
+ [[1/scale, 0 , 0], [0, 1/scale, 0], [0, 0, 1.0]],
+ dtype=torch.float32, device=self.device
+ ) @ K
+
+ gts_per_image = input["instances"]
+
+ gt_classes = gts_per_image.gt_classes
+
+ # Filter out irrelevant groundtruth
+ fg_selection_mask = (gt_classes != -1) & (gt_classes < self.num_classes)
+
+ gt_classes = gt_classes[fg_selection_mask]
+ gt_class_names = [self.thing_classes[cls_idx] for cls_idx in gt_classes]
+ gt_boxes = gts_per_image.gt_boxes.tensor[fg_selection_mask] # 2D boxes
+ gt_poses = gts_per_image.gt_poses[fg_selection_mask] # GT poses
+
+ # projected 2D center, depth, w, h, l, 3D center
+ gt_boxes3D = gts_per_image.gt_boxes3D[fg_selection_mask]
+
+ # this box may have been mirrored and scaled so
+ # we need to recompute XYZ in 3D by backprojecting.
+ gt_z = gt_boxes3D[:, 2]
+
+ gt_x3D = gt_z * (gt_boxes3D[:, 0] - sx)/fx
+ gt_y3D = gt_z * (gt_boxes3D[:, 1] - sy)/fy
+
+ # put together the GT boxes
+ gt_center_3D = torch.stack((gt_x3D, gt_y3D, gt_z)).T
+ gt_boxes3D_XYZ_WHL = torch.cat((gt_center_3D, gt_boxes3D[:, 3:6]), dim=1)
+
+ gt_colors = torch.tensor(
+ [util.get_color(i) for i in range(len(gt_boxes3D_XYZ_WHL))],
+ device=self.device
+ )/255.0
+
+ gt_meshes = util.mesh_cuboid(gt_boxes3D_XYZ_WHL, gt_poses, gt_colors)
+
+ # perform a simple NMS, which is not cls dependent.
+ keep = batched_nms(
+ instances_i.pred_boxes.tensor,
+ instances_i.scores,
+ torch.zeros(len(instances_i.scores), dtype=torch.long, device=instances_i.scores.device),
+ self.roi_heads.box_predictor.test_nms_thresh
+ )
+
+ keep = keep[:max_vis_prop]
+ num_to_visualize = len(keep)
+
+ pred_xyzwhl = torch.cat((instances_i.pred_center_cam[keep], instances_i.pred_dimensions[keep]), dim=1)
+ pred_pose = instances_i.pred_pose[keep]
+
+ pred_colors = torch.tensor(
+ [util.get_color(i) for i in range(num_to_visualize)],
+ device=self.device
+ )/255.0
+
+ pred_boxes = instances_i.pred_boxes[keep]
+ pred_scores = instances_i.scores[keep]
+ pred_classes = instances_i.pred_classes[keep]
+ pred_class_names = ['{} {:.2f}'.format(self.thing_classes[cls_idx], score) for cls_idx, score in zip(pred_classes, pred_scores)]
+ pred_meshes = util.mesh_cuboid(pred_xyzwhl, pred_pose, pred_colors)
+
+ # convert to lists
+ pred_meshes = [pred_meshes.__getitem__(i).detach() for i in range(len(pred_meshes))]
+ gt_meshes = [gt_meshes.__getitem__(i) for i in range(len(gt_meshes))]
+
+ img_3DPR = vis.draw_scene_view(img_3DPR, K_scaled.cpu().numpy(), pred_meshes, text=pred_class_names, mode='front', blend_weight=0.0, blend_weight_overlay=0.85)
+ img_3DGT = vis.draw_scene_view(img_3DGT, K_scaled.cpu().numpy(), gt_meshes, text=gt_class_names, mode='front', blend_weight=0.0, blend_weight_overlay=0.85)
+
+ # horizontal stack 3D GT and pred left/right
+ vis_img_3d = np.concatenate((img_3DGT, img_3DPR), axis=1)
+ vis_img_3d = vis_img_3d[:, :, [2, 1, 0]] # RGB
+ vis_img_3d = vis_img_3d.astype(np.uint8).transpose(2, 0, 1)
+
+ storage.put_image("Left: GT 3D cuboids; Right: Predicted 3D cuboids", vis_img_3d)
+
+ break # only visualize one image in a batch
+
+@META_ARCH_REGISTRY.register()
+class RCNN3D_combined_features(nn.Module):
+
+ @configurable
+ def __init__(self, *, backbone, proposal_generator, roi_heads, input_format, vis_period, pixel_mean, pixel_std, depth_model):
+ super().__init__()
+ self.backbone = backbone
+ self.proposal_generator = proposal_generator
+ self.roi_heads = roi_heads
+ self.input_format = input_format
+ self.vis_period = vis_period
+ self.depth_model = depth_model
+
+ self.register_buffer("pixel_mean", torch.tensor(pixel_mean).view(-1, 1, 1), False)
+ self.register_buffer("pixel_std", torch.tensor(pixel_std).view(-1, 1, 1), False)
+ assert (
+ self.pixel_mean.shape == self.pixel_std.shape
+ ), f"{self.pixel_mean} and {self.pixel_std} have different shapes!"
+
+ @classmethod
+ def from_config(cls, cfg, priors=None):
+ backbone = build_backbone(cfg, priors=priors)
+ if cfg.MODEL.DEPTH_ON:
+ depth_model = 'zoedepth'
+ pretrained_resource = 'local::depth/checkpoints/depth_anything_metric_depth_indoor.pt'
+ d_model = setup_depth_model(depth_model, pretrained_resource) #NOTE maybe make the depth model be learnable as well
+
+ shape_modified = {key:ShapeSpec(i.channels*2,stride=i.stride) for key, i in backbone.output_shape().items()}
+ else:
+ d_model = None
+ shape_modified = backbone.output_shape()
+
+ return {
+ "backbone": backbone,
+ "proposal_generator": build_proposal_generator(cfg, backbone.output_shape()),
+ "roi_heads": build_roi_heads(cfg, shape_modified, priors=priors),
+ "input_format": cfg.INPUT.FORMAT,
+ "vis_period": cfg.VIS_PERIOD,
+ "pixel_mean": cfg.MODEL.PIXEL_MEAN,
+ "pixel_std": cfg.MODEL.PIXEL_STD,
+ "depth_model": d_model,
+ }
+
+
+ @property
+ def device(self):
+ return self.pixel_mean.device
+
+ def _move_to_current_device(self, x):
+ return move_device_like(x, self.pixel_mean)
+
+
+ def preprocess_image(self, batched_inputs: List[Dict[str, torch.Tensor]], normalise=True, img_type="image", convert=False, NoOp=False, to_float=False):
+ """
+ Normalize, pad and batch the input images.
+ """
+ images = [self._move_to_current_device(x[img_type]) for x in batched_inputs]
+ if normalise:
+ images = [(x - self.pixel_mean) / self.pixel_std for x in images]
+ if convert:
+ # convert from BGR to RGB
+ images = [x[[2,1,0],:,:] for x in images]
+ if to_float:
+ images = [x.float()/255.0 for x in images]
+ if NoOp:
+ images = ImageList.from_tensors(images)
+ return images
+ images = ImageList.from_tensors(
+ images,
+ self.backbone.size_divisibility,
+ padding_constraints=self.backbone.padding_constraints,
+ )
+ return images
+
+ def _standardize(self, x:torch.Tensor, y:torch.Tensor):
+ '''standardise x to match the mean and std of y'''
+ ym = y.mean()
+ ys = y.std()
+ xm = x.mean()
+ xs = x.std()
+ return (x - xm) * (ys / xs) + ym
+
+ def cat_depth_features(self, features, images_raw):
+ pred_o = self.depth_model(images_raw.tensor.float()/255.0)
+ # depth features corresponding to p2, p3, p4, p5
+
+ d_features = pred_o['depth_features']
+ # img_features = features['p5']
+ # we must scale the depth map to the same size as the conv feature, otherwise the scale will not correspond correctly in the roi pooling
+ for (layer, img_feature), d_feature in zip(features.items(), reversed(d_features)):
+ d_feature = F.interpolate(d_feature, size=img_feature.shape[-2:], mode='bilinear', align_corners=True)
+ d_feature = self._standardize(d_feature, img_feature)
+ features[layer] = torch.cat((img_feature, d_feature), dim=1)
+ return features
+
+ def forward(self, batched_inputs: List[Dict[str, torch.Tensor]]):
+
+ if not self.training:
+ return self.inference(batched_inputs) # segmentor is just none in inference because we dont need the loss
+
+ images = self.preprocess_image(batched_inputs)
+ # NOTE: images_raw are scaled to be padded to the same size as the largest.
+ # This is necessary because the images are of different sizes, so to batch them they must each be the same size.
+ images_raw = self.preprocess_image(batched_inputs, img_type='image', convert=True, normalise=False, NoOp=True)
+ # if we want depth maps they are there
+ depth_maps = self.preprocess_image(batched_inputs, img_type="depth_map", normalise=False, NoOp=True)
+ # Note if a single ground map in a batch is missing, we skip the ground map for the entire batch
+ ground_maps_fail = [i['ground_map'] is None for i in batched_inputs]
+ ground_maps_fail_idx = [i for i, x in enumerate(ground_maps_fail) if x]
+ for idx in ground_maps_fail_idx:
+ batched_inputs[idx]['ground_map'] = torch.tensor([[1]]) # make a dummy to indicate a fail
+ ground_maps = self.preprocess_image(batched_inputs, img_type="ground_map", normalise=False, NoOp=True)
+ # scaling factor for the sample relative to its original scale
+ # e.g., how much has the image been upsampled by? or downsampled?
+ im_scales_ratio = [info['height'] / im.shape[1] for (info, im) in zip(batched_inputs, images)]
+
+ # The unmodified intrinsics for the image
+ Ks = [torch.FloatTensor(info['K']) for info in batched_inputs]
+
+ if "instances" in batched_inputs[0]:
+ gt_instances = [x["instances"].to(self.device) for x in batched_inputs]
+
+ features = self.backbone(images.tensor)
+ proposals, proposal_losses = self.proposal_generator(images, features, gt_instances)
+
+ if self.depth_model is not None:
+ features = self.cat_depth_features(features, images_raw)
+
+ instances, detector_losses = self.roi_heads(
+ images, images_raw, ground_maps, depth_maps, features, proposals,
+ Ks, im_scales_ratio,
+ gt_instances
+ )
+
+ if self.vis_period > 0:
+ storage = get_event_storage()
+ if storage.iter % self.vis_period == 0 and storage.iter > 0:
+ self.visualize_training(batched_inputs, proposals, instances)
+
+ losses = {}
+ losses.update(detector_losses)
+ losses.update(proposal_losses)
+ return losses
+
+ def inference(
+ self,
+ batched_inputs: List[Dict[str, torch.Tensor]],
+ detected_instances: Optional[List[Instances]] = None,
+ do_postprocess: bool = True,
+ ):
+ assert not self.training
+
+ images = self.preprocess_image(batched_inputs)
+ images_raw = self.preprocess_image(batched_inputs, img_type='image', convert=True, normalise=False, NoOp=True)
+ # do we assume no access to ground maps in inference?
+ ground_maps = None
+ depth_maps = None
+
+ # scaling factor for the sample relative to its original scale
+ # e.g., how much has the image been upsampled by? or downsampled?
+ im_scales_ratio = [info['height'] / im.shape[1] for (info, im) in zip(batched_inputs, images)]
+
+ # The unmodified intrinsics for the image
+ Ks = [torch.FloatTensor(info['K']) for info in batched_inputs]
+
+ features = self.backbone(images.tensor)
+
+ # Pass oracle 2D boxes into the RoI heads
+ if type(batched_inputs == list) and np.any(['oracle2D' in b for b in batched_inputs]):
+ oracles = [b['oracle2D'] for b in batched_inputs]
+ results, _ = self.roi_heads(images, images_raw, ground_maps, depth_maps, features, oracles, Ks, im_scales_ratio, None)
+
+ # normal inference
+ else:
+ proposals, _ = self.proposal_generator(images, features, None)
+ if self.depth_model is not None:
+ features = self.cat_depth_features(features, images_raw)
+ # pred boxes are proposals
+ results, _ = self.roi_heads(images, images_raw, ground_maps, depth_maps, features, proposals, Ks, im_scales_ratio, None)
+
+ if do_postprocess:
+ assert not torch.jit.is_scripting(), "Scripting is not supported for postprocess."
+ return GeneralizedRCNN._postprocess(results, batched_inputs, images.image_sizes)
+ else:
+ return results
+
+ def visualize_training(self, batched_inputs, proposals, instances):
+ """
+ A function used to visualize images and proposals. It shows ground truth
+ bounding boxes on the original image and up to 20 top-scoring predicted
+ object proposals on the original image. Users can implement different
+ visualization functions for different models.
+ Args:
+ batched_inputs (list): a list that contains input to the model.
+ proposals (list): a list that contains predicted proposals. Both
+ batched_inputs and proposals should have the same length.
+ instances (list): a list that contains predicted RoIhead instances. Both
+ batched_inputs and proposals should have the same length.
+ """
+
+ storage = get_event_storage()
+
+ # minimum number of boxes to try to visualize per image
+ max_vis_prop = 20
+
+ if not hasattr(self, 'thing_classes'):
+ self.thing_classes = MetadataCatalog.get('omni3d_model').thing_classes
+ self.num_classes = len(self.thing_classes)
+ only2d = instances is None
+ if only2d:
+ instances = [None]*len(batched_inputs)
+ for input, prop, instances_i in zip(batched_inputs, proposals, instances):
+
+ img = input["image"]
+ img = convert_image_to_rgb(img.permute(1, 2, 0), self.input_format)
+ img_3DGT = np.ascontiguousarray(img.copy()[:, :, [2, 1, 1]]) # BGR
+ img_3DPR = np.ascontiguousarray(img.copy()[:, :, [2, 1, 1]]) # BGR
+
+ '''
+ Visualize the 2D GT and proposal predictions
+ '''
+ v_gt = Visualizer(img, None)
+ v_gt = v_gt.overlay_instances(boxes=input["instances"].gt_boxes)
+ anno_img = v_gt.get_image()
+ box_size = min(len(prop.proposal_boxes), max_vis_prop)
+ v_pred = Visualizer(img, None)
+ v_pred = v_pred.overlay_instances(
+ boxes=prop.proposal_boxes[0:box_size].tensor.cpu().numpy()
+ )
+ prop_img = v_pred.get_image()
+ vis_img_rpn = np.concatenate((anno_img, prop_img), axis=1)
+ vis_img_rpn = vis_img_rpn.transpose(2, 0, 1)
+ storage.put_image("Left: GT 2D bounding boxes; Right: Predicted 2D proposals", vis_img_rpn)
+ if only2d:
+ break
+ '''
+ Visualize the 3D GT and predictions
+ '''
+ K = torch.tensor(input['K'], device=self.device)
+ scale = input['height']/img.shape[0]
+ fx, sx = (val.item()/scale for val in K[0, [0, 2]])
+ fy, sy = (val.item()/scale for val in K[1, [1, 2]])
+
+ K_scaled = torch.tensor(
+ [[1/scale, 0 , 0], [0, 1/scale, 0], [0, 0, 1.0]],
+ dtype=torch.float32, device=self.device
+ ) @ K
+
+ gts_per_image = input["instances"]
+
+ gt_classes = gts_per_image.gt_classes
+
+ # Filter out irrelevant groundtruth
+ fg_selection_mask = (gt_classes != -1) & (gt_classes < self.num_classes)
+
+ gt_classes = gt_classes[fg_selection_mask]
+ gt_class_names = [self.thing_classes[cls_idx] for cls_idx in gt_classes]
+ gt_boxes = gts_per_image.gt_boxes.tensor[fg_selection_mask] # 2D boxes
+ gt_poses = gts_per_image.gt_poses[fg_selection_mask] # GT poses
+
+ # projected 2D center, depth, w, h, l, 3D center
+ gt_boxes3D = gts_per_image.gt_boxes3D[fg_selection_mask]
+
+ # this box may have been mirrored and scaled so
+ # we need to recompute XYZ in 3D by backprojecting.
+ gt_z = gt_boxes3D[:, 2]
+
+ gt_x3D = gt_z * (gt_boxes3D[:, 0] - sx)/fx
+ gt_y3D = gt_z * (gt_boxes3D[:, 1] - sy)/fy
+
+ # put together the GT boxes
+ gt_center_3D = torch.stack((gt_x3D, gt_y3D, gt_z)).T
+ gt_boxes3D_XYZ_WHL = torch.cat((gt_center_3D, gt_boxes3D[:, 3:6]), dim=1)
+
+ gt_colors = torch.tensor(
+ [util.get_color(i) for i in range(len(gt_boxes3D_XYZ_WHL))],
+ device=self.device
+ )/255.0
+
+ gt_meshes = util.mesh_cuboid(gt_boxes3D_XYZ_WHL, gt_poses, gt_colors)
+
+ # perform a simple NMS, which is not cls dependent.
+ keep = batched_nms(
+ instances_i.pred_boxes.tensor,
+ instances_i.scores,
+ torch.zeros(len(instances_i.scores), dtype=torch.long, device=instances_i.scores.device),
+ self.roi_heads.box_predictor.test_nms_thresh
+ )
+
+ keep = keep[:max_vis_prop]
+ num_to_visualize = len(keep)
+
+ pred_xyzwhl = torch.cat((instances_i.pred_center_cam[keep], instances_i.pred_dimensions[keep]), dim=1)
+ pred_pose = instances_i.pred_pose[keep]
+
+ pred_colors = torch.tensor(
+ [util.get_color(i) for i in range(num_to_visualize)],
+ device=self.device
+ )/255.0
+
+ pred_boxes = instances_i.pred_boxes[keep]
+ pred_scores = instances_i.scores[keep]
+ pred_classes = instances_i.pred_classes[keep]
+ pred_class_names = ['{} {:.2f}'.format(self.thing_classes[cls_idx], score) for cls_idx, score in zip(pred_classes, pred_scores)]
+ pred_meshes = util.mesh_cuboid(pred_xyzwhl, pred_pose, pred_colors)
+
+ # convert to lists
+ pred_meshes = [pred_meshes.__getitem__(i).detach() for i in range(len(pred_meshes))]
+ gt_meshes = [gt_meshes.__getitem__(i) for i in range(len(gt_meshes))]
+
+ img_3DPR = vis.draw_scene_view(img_3DPR, K_scaled.cpu().numpy(), pred_meshes, text=pred_class_names, mode='front', blend_weight=0.0, blend_weight_overlay=0.85)
+ img_3DGT = vis.draw_scene_view(img_3DGT, K_scaled.cpu().numpy(), gt_meshes, text=gt_class_names, mode='front', blend_weight=0.0, blend_weight_overlay=0.85)
+
+ # horizontal stack 3D GT and pred left/right
+ vis_img_3d = np.concatenate((img_3DGT, img_3DPR), axis=1)
+ vis_img_3d = vis_img_3d[:, :, [2, 1, 0]] # RGB
+ vis_img_3d = vis_img_3d.astype(np.uint8).transpose(2, 0, 1)
+
+ storage.put_image("Left: GT 3D cuboids; Right: Predicted 3D cuboids", vis_img_3d)
+
+ break # only visualize one image in a batch
+
+@META_ARCH_REGISTRY.register()
+class BoxNet(nn.Module):
+
+ @configurable
+ def __init__(
+ self,
+ *,
+ backbone: Backbone,
+ proposal_generator: nn.Module,
+ roi_heads: nn.Module,
+ pixel_mean: tuple[float],
+ pixel_std: tuple[float],
+ input_format: Optional[str] = None,
+ vis_period: int = 0,
+ ):
+ """
+ Args:
+ backbone: a backbone module, must follow detectron2's backbone interface
+ proposal_generator: a module that generates proposals using backbone features
+ roi_heads: a ROI head that performs per-region computation
+ pixel_mean, pixel_std: list or tuple with #channels element, representing
+ the per-channel mean and std to be used to normalize the input image
+ input_format: describe the meaning of channels of input. Needed by visualization
+ vis_period: the period to run visualization. Set to 0 to disable.
+ """
+ super().__init__()
+ self.backbone = backbone
+ self.proposal_generator = proposal_generator
+ self.roi_heads = roi_heads
+
+ self.input_format = input_format
+ self.vis_period = vis_period
+ if vis_period > 0:
+ assert input_format is not None, "input_format is required for visualization!"
+
+ self.register_buffer("pixel_mean", torch.tensor(pixel_mean).view(-1, 1, 1), False)
+ self.register_buffer("pixel_std", torch.tensor(pixel_std).view(-1, 1, 1), False)
+ assert (
+ self.pixel_mean.shape == self.pixel_std.shape
+ ), f"{self.pixel_mean} and {self.pixel_std} have different shapes!"
+
+ @classmethod
+ def from_config(cls, cfg, priors=None):
+ backbone = build_backbone(cfg, priors=priors)
+ return {
+ "backbone": backbone,
+ "proposal_generator": build_proposal_generator(cfg, backbone.output_shape()),
+ "roi_heads": build_roi_heads(cfg, backbone.output_shape(), priors=priors),
+ "input_format": cfg.INPUT.FORMAT,
+ "vis_period": cfg.VIS_PERIOD,
+ "pixel_mean": cfg.MODEL.PIXEL_MEAN,
+ "pixel_std": cfg.MODEL.PIXEL_STD,
+ }
+
+ @property
+ def device(self):
+ return self.pixel_mean.device
+
+ def _move_to_current_device(self, x):
+ return move_device_like(x, self.pixel_mean)
+
+ def preprocess_image(self, batched_inputs: List[Dict[str, torch.Tensor]], normalise=True, img_type="image", convert=False, NoOp=False, to_float=False):
+ """
+ Normalize, pad and batch the input images.
+ """
+ images = [self._move_to_current_device(x[img_type]) for x in batched_inputs]
+ if normalise:
+ images = [(x - self.pixel_mean) / self.pixel_std for x in images]
+ else:
+ if convert:
+ # convert from BGR to RGB
+ images = [x[[2,1,0],:,:] for x in images]
+ if to_float:
+ images = [x.float()/255.0 for x in images]
+ if NoOp:
+ images = ImageList.from_tensors(images,0,)
+ return images
+ images = ImageList.from_tensors(
+ images,
+ self.backbone.size_divisibility,
+ padding_constraints=self.backbone.padding_constraints,
+ )
+ return images
+
+ def forward(self, batched_inputs: List[Dict[str, torch.Tensor]], experiment_type={'use_pred_boxes':True}, proposal_function='propose'):
+ if not self.training:
+ if not experiment_type['use_pred_boxes']: # MABO
+ return self.inference(batched_inputs, do_postprocess=False, experiment_type=experiment_type, proposal_function=proposal_function)
+ else: # AP
+ return self.inference(batched_inputs, do_postprocess=True, experiment_type=experiment_type, proposal_function=proposal_function)
+
+ if self.training:
+ images = self.preprocess_image(batched_inputs, img_type='image', convert=False)
+ images_raw = self.preprocess_image(batched_inputs, img_type='image', convert=True, normalise=False, NoOp=True)
+ depth_maps = self.preprocess_image(batched_inputs, img_type="depth_map", normalise=False, NoOp=True)
+ if batched_inputs[0]['ground_map'] is not None:
+ ground_maps = self.preprocess_image(batched_inputs, img_type="ground_map", normalise=False, NoOp=True)
+ if not torch.count_nonzero(ground_maps.tensor): # for some reason there is a single ground map causing problems
+ print('no_ground for', batched_inputs[0]['image_id'])
+ ground_maps = None
+ else:
+ ground_maps = None
+ # scaling factor for the sample relative to its original scale
+ # e.g., how much has the image been upsampled by? or downsampled?
+ im_scales_ratio = [info['height'] / im.shape[1] for (info, im) in zip(batched_inputs, images)]
+ # The unmodified intrinsics for the image
+ Ks = [torch.FloatTensor(info['K']) for info in batched_inputs]
+ features = None
+
+ gt_instances = [x["instances"].to(self.device) for x in batched_inputs]
+ # def forward(self, images, images_raw, combined_features, depth_maps, ground_maps, features, proposals, Ks, im_scales_ratio, segmentor, experiment_type, proposal_function, targets=None):
+ results = self.roi_heads(images, images_raw, None, depth_maps, ground_maps, features, gt_instances, Ks, im_scales_ratio, experiment_type, proposal_function)
+ return GeneralizedRCNN._postprocess(results, batched_inputs, images.image_sizes)
+
+ def inference(self,
+ batched_inputs: List[Dict[str, torch.Tensor]],
+ detected_instances: Optional[List[Instances]] = None, do_postprocess: bool = True, experiment_type={}, proposal_function='propose'):
+ assert not self.training
+
+ # must apply the same preprocessing to both the image, the depth map, and the mask
+ # except don't normalise the input for the segmentation method
+ images = self.preprocess_image(batched_inputs, img_type='image', convert=False)
+ images_raw = self.preprocess_image(batched_inputs, img_type='image', convert=True, normalise=False, NoOp=True)
+ depth_maps = self.preprocess_image(batched_inputs, img_type="depth_map", normalise=False, NoOp=True)
+ if batched_inputs[0]['ground_map'] is not None:
+ ground_maps = self.preprocess_image(batched_inputs, img_type="ground_map", normalise=False, NoOp=True)
+ else:
+ #logger.info("ground map file not found, setting to None")
+ ground_maps = None
+ # TODO: make logic to predict ground map on the fly
+ # logger.info("ground map file not found, computing...")
+ # raise NotImplementedError("Implement ground on the fly, see generate_ground_segmentations.py for reference")
+
+ # scaling factor for the sample relative to its original scale
+ # e.g., how much has the image been upsampled by? or downsampled?
+ im_scales_ratio = [info['height'] / im.shape[1] for (info, im) in zip(batched_inputs, images)]
+
+ # The unmodified intrinsics for the image
+ Ks = [torch.FloatTensor(info['K']) for info in batched_inputs]
+
+ # do_postprocess is the same as using predicted boxes
+ if do_postprocess:
+ # gt_instances should be None in inference mode
+ features = self.backbone(images.tensor)
+ # normal inference
+ proposals, _ = self.proposal_generator(images, features, None)
+ else:
+ if "instances" in batched_inputs[0]:
+ gt_instances = [x["instances"].to(self.device) for x in batched_inputs]
+ else:
+ gt_instances = None
+ features, proposals = None, gt_instances
+
+ # combined_features = self.scorenet_base.forward_features(images, images_raw)
+ combined_features = None
+ # is it necessary to resize images back???
+
+ # use the mask and the 2D box to predict the 3D box
+ # proposals are ground truth for MABO plots and predictions for AP plots
+ results = self.roi_heads(images, images_raw, combined_features, depth_maps, ground_maps, features, proposals, Ks, im_scales_ratio, experiment_type, proposal_function)
+
+ if do_postprocess:
+ assert not torch.jit.is_scripting(), "Scripting is not supported for postprocess."
+ return GeneralizedRCNN._postprocess(results, batched_inputs, images.image_sizes)
+ else:
+ return results #[{'instances':results}]
+
+ def visualize_training(self, batched_inputs, proposals, instances):
+ """
+ A function used to visualize images and proposals. It shows ground truth
+ bounding boxes on the original image and up to 20 top-scoring predicted
+ object proposals on the original image. Users can implement different
+ visualization functions for different models.
+ Args:
+ batched_inputs (list): a list that contains input to the model.
+ proposals (list): a list that contains predicted proposals. Both
+ batched_inputs and proposals should have the same length.
+ instances (list): a list that contains predicted RoIhead instances. Both
+ batched_inputs and proposals should have the same length.
+ """
+
+ storage = get_event_storage()
+
+ # minimum number of boxes to try to visualize per image
+ max_vis_prop = 20
+
+ if not hasattr(self, 'thing_classes'):
+ self.thing_classes = MetadataCatalog.get('omni3d_model').thing_classes
+ self.num_classes = len(self.thing_classes)
+
+ for input, prop, instances_i in zip(batched_inputs, proposals, instances):
+
+ img = input["image"]
+ img = convert_image_to_rgb(img.permute(1, 2, 0), self.input_format)
+ img_3DGT = np.ascontiguousarray(img.copy()[:, :, [2, 1, 1]]) # BGR
+ img_3DPR = np.ascontiguousarray(img.copy()[:, :, [2, 1, 1]]) # BGR
+
+ '''
+ Visualize the 2D GT and proposal predictions
+ '''
+ v_gt = Visualizer(img, None)
+ v_gt = v_gt.overlay_instances(boxes=input["instances"].gt_boxes)
+ anno_img = v_gt.get_image()
+ box_size = min(len(prop.proposal_boxes), max_vis_prop)
+ v_pred = Visualizer(img, None)
+ v_pred = v_pred.overlay_instances(
+ boxes=prop.proposal_boxes[0:box_size].tensor.cpu().numpy()
+ )
+ prop_img = v_pred.get_image()
+ vis_img_rpn = np.concatenate((anno_img, prop_img), axis=1)
+ vis_img_rpn = vis_img_rpn.transpose(2, 0, 1)
+ storage.put_image("Left: GT 2D bounding boxes; Right: Predicted 2D proposals", vis_img_rpn)
+
+ '''
+ Visualize the 3D GT and predictions
+ '''
+ K = torch.tensor(input['K'], device=self.device)
+ scale = input['height']/img.shape[0]
+ fx, sx = (val.item()/scale for val in K[0, [0, 2]])
+ fy, sy = (val.item()/scale for val in K[1, [1, 2]])
+
+ K_scaled = torch.tensor(
+ [[1/scale, 0 , 0], [0, 1/scale, 0], [0, 0, 1.0]],
+ dtype=torch.float32, device=self.device
+ ) @ K
+
+ gts_per_image = input["instances"]
+
+ gt_classes = gts_per_image.gt_classes
+
+ # Filter out irrelevant groundtruth
+ fg_selection_mask = (gt_classes != -1) & (gt_classes < self.num_classes)
+
+ gt_classes = gt_classes[fg_selection_mask]
+ gt_class_names = [self.thing_classes[cls_idx] for cls_idx in gt_classes]
+ gt_boxes = gts_per_image.gt_boxes.tensor[fg_selection_mask] # 2D boxes
+ gt_poses = gts_per_image.gt_poses[fg_selection_mask] # GT poses
+
+ # projected 2D center, depth, w, h, l, 3D center
+ gt_boxes3D = gts_per_image.gt_boxes3D[fg_selection_mask]
+
+ # this box may have been mirrored and scaled so
+ # we need to recompute XYZ in 3D by backprojecting.
+ gt_z = gt_boxes3D[:, 2]
+
+ gt_x3D = gt_z * (gt_boxes3D[:, 0] - sx)/fx
+ gt_y3D = gt_z * (gt_boxes3D[:, 1] - sy)/fy
+
+ # put together the GT boxes
+ gt_center_3D = torch.stack((gt_x3D, gt_y3D, gt_z)).T
+ gt_boxes3D_XYZ_WHL = torch.cat((gt_center_3D, gt_boxes3D[:, 3:6]), dim=1)
+
+ gt_colors = torch.tensor(
+ [util.get_color(i) for i in range(len(gt_boxes3D_XYZ_WHL))],
+ device=self.device
+ )/255.0
+
+ gt_meshes = util.mesh_cuboid(gt_boxes3D_XYZ_WHL, gt_poses, gt_colors)
+
+ # perform a simple NMS, which is not cls dependent.
+ keep = batched_nms(
+ instances_i.pred_boxes.tensor,
+ instances_i.scores,
+ torch.zeros(len(instances_i.scores), dtype=torch.long, device=instances_i.scores.device),
+ self.roi_heads.box_predictor.test_nms_thresh
+ )
+
+ keep = keep[:max_vis_prop]
+ num_to_visualize = len(keep)
+
+ pred_xyzwhl = torch.cat((instances_i.pred_center_cam[keep], instances_i.pred_dimensions[keep]), dim=1)
+ pred_pose = instances_i.pred_pose[keep]
+
+ pred_colors = torch.tensor(
+ [util.get_color(i) for i in range(num_to_visualize)],
+ device=self.device
+ )/255.0
+
+ pred_boxes = instances_i.pred_boxes[keep]
+ pred_scores = instances_i.scores[keep]
+ pred_classes = instances_i.pred_classes[keep]
+ pred_class_names = ['{} {:.2f}'.format(self.thing_classes[cls_idx], score) for cls_idx, score in zip(pred_classes, pred_scores)]
+ pred_meshes = util.mesh_cuboid(pred_xyzwhl, pred_pose, pred_colors)
+
+ # convert to lists
+ pred_meshes = [pred_meshes.__getitem__(i).detach() for i in range(len(pred_meshes))]
+ gt_meshes = [gt_meshes.__getitem__(i) for i in range(len(gt_meshes))]
+
+ img_3DPR = vis.draw_scene_view(img_3DPR, K_scaled.cpu().numpy(), pred_meshes, text=pred_class_names, mode='front', blend_weight=0.0, blend_weight_overlay=0.85)
+ img_3DGT = vis.draw_scene_view(img_3DGT, K_scaled.cpu().numpy(), gt_meshes, text=gt_class_names, mode='front', blend_weight=0.0, blend_weight_overlay=0.85)
+
+ # horizontal stack 3D GT and pred left/right
+ vis_img_3d = np.concatenate((img_3DGT, img_3DPR), axis=1)
+ vis_img_3d = vis_img_3d[:, :, [2, 1, 0]] # RGB
+ vis_img_3d = vis_img_3d.astype(np.uint8).transpose(2, 0, 1)
+
+ storage.put_image("Left: GT 3D cuboids; Right: Predicted 3D cuboids", vis_img_3d)
+
+ break
+
+def build_model(cfg, priors=None):
+ """
+ Build the whole model architecture, defined by ``cfg.MODEL.META_ARCHITECTURE``.
+ Note that it does not load any weights from ``cfg``.
+ """
+ meta_arch = cfg.MODEL.META_ARCHITECTURE
+ model = META_ARCH_REGISTRY.get(meta_arch)(cfg, priors=priors)
+ model.to(torch.device(cfg.MODEL.DEVICE))
+ _log_api_usage("modeling.meta_arch." + meta_arch)
+ return model
+
+def build_backbone(cfg, input_shape=None, priors=None):
+ """
+ Build a backbone from `cfg.MODEL.BACKBONE.NAME`.
+
+ Returns:
+ an instance of :class:`Backbone`
+ """
+ if input_shape is None:
+ input_shape = ShapeSpec(channels=len(cfg.MODEL.PIXEL_MEAN))
+
+ backbone_name = cfg.MODEL.BACKBONE.NAME
+ backbone = BACKBONE_REGISTRY.get(backbone_name)(cfg, input_shape, priors)
+ assert isinstance(backbone, Backbone)
+ return backbone
\ No newline at end of file
diff --git a/cubercnn/modeling/proposal_generator/__init__.py b/cubercnn/modeling/proposal_generator/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..1ad2b8e8960ac3fd1051eb0a59027a9fcd6dc69c
--- /dev/null
+++ b/cubercnn/modeling/proposal_generator/__init__.py
@@ -0,0 +1 @@
+from .rpn import *
diff --git a/cubercnn/modeling/proposal_generator/rpn.py b/cubercnn/modeling/proposal_generator/rpn.py
new file mode 100644
index 0000000000000000000000000000000000000000..0d0ab29376c216691281b080111b7773f8532862
--- /dev/null
+++ b/cubercnn/modeling/proposal_generator/rpn.py
@@ -0,0 +1,354 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates
+from typing import Dict, List, Tuple
+import torch
+from typing import List, Tuple, Union
+import torch.nn.functional as F
+from detectron2.config import configurable
+from detectron2.utils.events import get_event_storage
+from detectron2.layers import ShapeSpec, cat
+from detectron2.structures import Boxes, Instances, pairwise_iou, pairwise_ioa
+from detectron2.utils.memory import retry_if_cuda_oom
+from fvcore.nn import smooth_l1_loss
+from detectron2.layers import cat
+from detectron2.layers import nonzero_tuple
+
+from detectron2.modeling.box_regression import Box2BoxTransform, _dense_box_regression_loss
+from detectron2.modeling.proposal_generator import RPN
+from detectron2.modeling import PROPOSAL_GENERATOR_REGISTRY
+
+@PROPOSAL_GENERATOR_REGISTRY.register()
+class RPNWithIgnore(RPN):
+
+ @configurable
+ def __init__(
+ self,
+ *,
+ ignore_thresh: float = 0.5,
+ objectness_uncertainty: str = 'none',
+ **kwargs
+ ):
+ super().__init__(**kwargs)
+ self.ignore_thresh = ignore_thresh
+ self.objectness_uncertainty = objectness_uncertainty
+
+ @classmethod
+ def from_config(cls, cfg, input_shape: Dict[str, ShapeSpec]):
+ ret = super().from_config(cfg, input_shape)
+ ret["ignore_thresh"] = cfg.MODEL.RPN.IGNORE_THRESHOLD
+ ret["objectness_uncertainty"] = cfg.MODEL.RPN.OBJECTNESS_UNCERTAINTY
+ return ret
+
+ @torch.jit.unused
+ @torch.no_grad()
+ def label_and_sample_anchors(self, anchors: List[Boxes], gt_instances: List[Instances]) -> Tuple[List[torch.Tensor], List[torch.Tensor]]:
+
+ anchors = Boxes.cat(anchors)
+
+ # separate valid and ignore gts
+ gt_boxes_ign = [x.gt_boxes[x.gt_classes < 0] for x in gt_instances]
+ gt_boxes = [x.gt_boxes[x.gt_classes >= 0] for x in gt_instances]
+
+ del gt_instances
+
+ gt_labels = []
+ matched_gt_boxes = []
+
+ for gt_boxes_i, gt_boxes_ign_i in zip(gt_boxes, gt_boxes_ign):
+ """
+ gt_boxes_i: ground-truth boxes for i-th image
+ gt_boxes_ign_i: ground-truth ignore boxes for i-th image
+ """
+
+ match_quality_matrix = retry_if_cuda_oom(pairwise_iou)(gt_boxes_i, anchors)
+ matched_idxs, gt_labels_i = retry_if_cuda_oom(self.anchor_matcher)(match_quality_matrix)
+
+ # Matching is memory-expensive and may result in CPU tensors. But the result is small
+ gt_labels_i = gt_labels_i.to(device=gt_boxes_i.device)
+
+ gt_arange = torch.arange(match_quality_matrix.shape[1]).to(matched_idxs.device)
+ matched_ious = match_quality_matrix[matched_idxs, gt_arange]
+
+ best_ious_gt_vals, best_ious_gt_ind = match_quality_matrix.max(dim=1)
+
+ del match_quality_matrix
+
+ best_inds = torch.tensor(list(set(best_ious_gt_ind.tolist()) & set((gt_labels_i == 1).nonzero().squeeze(1).tolist())))
+
+ # A vector of labels (-1, 0, 1) for each anchor
+ # which denote (ignore, background, foreground)
+ gt_labels_i = self._subsample_labels(gt_labels_i, matched_ious=matched_ious)
+
+ # overrride the best possible GT options, always selected for sampling.
+ # otherwise aggressive thresholds may produce HUGE amounts of low quality FG.
+ if best_inds.numel() > 0:
+ gt_labels_i[best_inds] = 1.0
+
+ if len(gt_boxes_i) == 0:
+ # These values won't be used anyway since the anchor is labeled as background
+ matched_gt_boxes_i = torch.zeros_like(anchors.tensor)
+ else:
+ # TODO wasted indexing computation for ignored boxes
+ matched_gt_boxes_i = gt_boxes_i[matched_idxs].tensor
+
+ if len(gt_boxes_ign_i) > 0:
+
+ # compute the quality matrix, only on subset of background
+ background_inds = (gt_labels_i == 0).nonzero().squeeze()
+
+ if background_inds.numel() > 1:
+
+ match_quality_matrix_ign = retry_if_cuda_oom(pairwise_ioa)(gt_boxes_ign_i, anchors[background_inds])
+
+ # determine the boxes inside ignore regions with sufficient threshold
+ gt_labels_i[background_inds[match_quality_matrix_ign.max(0)[0] >= self.ignore_thresh]] = -1
+
+ del match_quality_matrix_ign
+
+ gt_labels.append(gt_labels_i) # N,AHW
+ matched_gt_boxes.append(matched_gt_boxes_i)
+
+ return gt_labels, matched_gt_boxes
+
+ def _subsample_labels(self, label, matched_ious=None):
+ """
+ Randomly sample a subset of positive and negative examples, and overwrite
+ the label vector to the ignore value (-1) for all elements that are not
+ included in the sample.
+ Args:
+ labels (Tensor): a vector of -1, 0, 1. Will be modified in-place and returned.
+ """
+ pos_idx, neg_idx = subsample_labels(
+ label, self.batch_size_per_image, self.positive_fraction, 0, matched_ious=matched_ious
+ )
+ # Fill with the ignore label (-1), then set positive and negative labels
+ label.fill_(-1)
+ label.scatter_(0, pos_idx, 1)
+ label.scatter_(0, neg_idx, 0)
+ return label
+
+ @torch.jit.unused
+ def losses(
+ self,
+ anchors: List[Boxes],
+ pred_objectness_logits: List[torch.Tensor],
+ gt_labels: List[torch.Tensor],
+ pred_anchor_deltas: List[torch.Tensor],
+ gt_boxes: List[torch.Tensor],
+ ) -> Dict[str, torch.Tensor]:
+ """
+ Return the losses from a set of RPN predictions and their associated ground-truth.
+
+ Args:
+ anchors (list[Boxes or RotatedBoxes]): anchors for each feature map, each
+ has shape (Hi*Wi*A, B), where B is box dimension (4 or 5).
+ pred_objectness_logits (list[Tensor]): A list of L elements.
+ Element i is a tensor of shape (N, Hi*Wi*A) representing
+ the predicted objectness logits for all anchors.
+ gt_labels (list[Tensor]): Output of :meth:`label_and_sample_anchors`.
+ pred_anchor_deltas (list[Tensor]): A list of L elements. Element i is a tensor of shape
+ (N, Hi*Wi*A, 4 or 5) representing the predicted "deltas" used to transform anchors
+ to proposals.
+ gt_boxes (list[Tensor]): Output of :meth:`label_and_sample_anchors`.
+
+ Returns:
+ dict[loss name -> loss value]: A dict mapping from loss name to loss value.
+ Loss names are: `loss_rpn_cls` for objectness classification and
+ `loss_rpn_loc` for proposal localization.
+ """
+ num_images = len(gt_labels)
+ gt_labels = torch.stack(gt_labels) # (N, sum(Hi*Wi*Ai))
+
+ # Log the number of positive/negative anchors per-image that's used in training
+ pos_mask = gt_labels == 1
+ num_pos_anchors = pos_mask.sum().item()
+ num_neg_anchors = (gt_labels == 0).sum().item()
+ storage = get_event_storage()
+ storage.put_scalar("rpn/num_pos_anchors", num_pos_anchors / num_images)
+ storage.put_scalar("rpn/num_neg_anchors", num_neg_anchors / num_images)
+
+ if not self.objectness_uncertainty.lower() in ['none']:
+ localization_loss, objectness_loss = _dense_box_regression_loss_with_uncertainty(
+ anchors,
+ self.box2box_transform,
+ pred_anchor_deltas,
+ pred_objectness_logits,
+ gt_boxes,
+ pos_mask,
+ box_reg_loss_type=self.box_reg_loss_type,
+ smooth_l1_beta=self.smooth_l1_beta,
+ uncertainty_type=self.objectness_uncertainty,
+ )
+ else:
+ localization_loss = _dense_box_regression_loss(
+ anchors,
+ self.box2box_transform,
+ pred_anchor_deltas,
+ gt_boxes,
+ pos_mask,
+ box_reg_loss_type=self.box_reg_loss_type,
+ smooth_l1_beta=self.smooth_l1_beta,
+ )
+
+ valid_mask = gt_labels >= 0
+ objectness_loss = F.binary_cross_entropy_with_logits(
+ cat(pred_objectness_logits, dim=1)[valid_mask],
+ gt_labels[valid_mask].to(torch.float32),
+ reduction="sum",
+ )
+ normalizer = self.batch_size_per_image * num_images
+ losses = {
+ "rpn/cls": objectness_loss / normalizer,
+ "rpn/loc": localization_loss / normalizer,
+ }
+ losses = {k: v * self.loss_weight.get(k, 1.0) for k, v in losses.items()}
+ return losses
+
+def _dense_box_regression_loss_with_uncertainty(
+ anchors: List[Union[Boxes, torch.Tensor]],
+ box2box_transform: Box2BoxTransform,
+ pred_anchor_deltas: List[torch.Tensor],
+ pred_objectness_logits: List[torch.Tensor],
+ gt_boxes: List[torch.Tensor],
+ fg_mask: torch.Tensor,
+ box_reg_loss_type="smooth_l1",
+ smooth_l1_beta=0.0,
+ uncertainty_type='centerness',
+):
+ """
+ Compute loss for dense multi-level box regression.
+ Loss is accumulated over ``fg_mask``.
+ Args:
+ anchors: #lvl anchor boxes, each is (HixWixA, 4)
+ pred_anchor_deltas: #lvl predictions, each is (N, HixWixA, 4)
+ gt_boxes: N ground truth boxes, each has shape (R, 4) (R = sum(Hi * Wi * A))
+ fg_mask: the foreground boolean mask of shape (N, R) to compute loss on
+ box_reg_loss_type (str): Loss type to use. Supported losses: "smooth_l1", "giou",
+ "diou", "ciou".
+ smooth_l1_beta (float): beta parameter for the smooth L1 regression loss. Default to
+ use L1 loss. Only used when `box_reg_loss_type` is "smooth_l1"
+ """
+ if isinstance(anchors[0], Boxes):
+ anchors = type(anchors[0]).cat(anchors).tensor # (R, 4)
+ else:
+ anchors = cat(anchors)
+
+ n = len(gt_boxes)
+
+ boxes_fg = Boxes(anchors.unsqueeze(0).repeat([n, 1, 1])[fg_mask])
+ gt_boxes_fg = Boxes(torch.stack(gt_boxes)[fg_mask].detach())
+ objectness_targets_anchors = matched_pairwise_iou(boxes_fg, gt_boxes_fg).detach()
+
+ objectness_logits = torch.cat(pred_objectness_logits, dim=1)
+
+ # Numerically the same as (-(y*torch.log(p) + (1 - y)*torch.log(1 - p))).sum()
+ loss_box_conf = F.binary_cross_entropy_with_logits(
+ objectness_logits[fg_mask],
+ objectness_targets_anchors,
+ reduction='none'
+ )
+
+ loss_box_conf = (loss_box_conf * objectness_targets_anchors).sum()
+
+ # keep track of how scores look for FG / BG.
+ # ideally, FG slowly >>> BG scores as regression improves.
+ storage = get_event_storage()
+ storage.put_scalar("rpn/conf_pos_anchors", torch.sigmoid(objectness_logits[fg_mask]).mean().item())
+ storage.put_scalar("rpn/conf_neg_anchors", torch.sigmoid(objectness_logits[~fg_mask]).mean().item())
+
+ if box_reg_loss_type == "smooth_l1":
+ gt_anchor_deltas = [box2box_transform.get_deltas(anchors, k) for k in gt_boxes]
+ gt_anchor_deltas = torch.stack(gt_anchor_deltas) # (N, R, 4)
+ loss_box_reg = smooth_l1_loss(
+ cat(pred_anchor_deltas, dim=1)[fg_mask],
+ gt_anchor_deltas[fg_mask],
+ beta=smooth_l1_beta,
+ reduction="none",
+ )
+
+ loss_box_reg = (loss_box_reg.sum(dim=1) * objectness_targets_anchors).sum()
+
+ else:
+ raise ValueError(f"Invalid dense box regression loss type '{box_reg_loss_type}'")
+
+ return loss_box_reg, loss_box_conf
+
+def subsample_labels(
+ labels: torch.Tensor, num_samples: int, positive_fraction: float, bg_label: int, matched_ious=None, eps=1e-4
+):
+ """
+ Return `num_samples` (or fewer, if not enough found)
+ random samples from `labels` which is a mixture of positives & negatives.
+ It will try to return as many positives as possible without
+ exceeding `positive_fraction * num_samples`, and then try to
+ fill the remaining slots with negatives.
+ Args:
+ labels (Tensor): (N, ) label vector with values:
+ * -1: ignore
+ * bg_label: background ("negative") class
+ * otherwise: one or more foreground ("positive") classes
+ num_samples (int): The total number of labels with value >= 0 to return.
+ Values that are not sampled will be filled with -1 (ignore).
+ positive_fraction (float): The number of subsampled labels with values > 0
+ is `min(num_positives, int(positive_fraction * num_samples))`. The number
+ of negatives sampled is `min(num_negatives, num_samples - num_positives_sampled)`.
+ In order words, if there are not enough positives, the sample is filled with
+ negatives. If there are also not enough negatives, then as many elements are
+ sampled as is possible.
+ bg_label (int): label index of background ("negative") class.
+ Returns:
+ pos_idx, neg_idx (Tensor):
+ 1D vector of indices. The total length of both is `num_samples` or fewer.
+ """
+ positive = nonzero_tuple((labels != -1) & (labels != bg_label))[0]
+ negative = nonzero_tuple(labels == bg_label)[0]
+
+ num_pos = int(num_samples * positive_fraction)
+ # protect against not enough positive examples
+ num_pos = min(positive.numel(), num_pos)
+ num_neg = num_samples - num_pos
+ # protect against not enough negative examples
+ num_neg = min(negative.numel(), num_neg)
+
+ #if positive_fraction == 1.0 and num_neg > 10:
+ # allow some negatives for statistics only.
+ #num_neg = 10
+
+ # randomly select positive and negative examples
+ if num_pos > 0 and matched_ious is not None:
+ perm1 = torch.multinomial(matched_ious[positive] + eps, num_pos)
+ else:
+ perm1 = torch.randperm(positive.numel(), device=positive.device)[:num_pos]
+ if num_neg > 0 and matched_ious is not None:
+ perm2 = torch.multinomial(matched_ious[negative] + eps, num_neg)
+ else:
+ perm2 = torch.randperm(negative.numel(), device=negative.device)[:num_neg]
+
+ pos_idx = positive[perm1]
+ neg_idx = negative[perm2]
+ return pos_idx, neg_idx
+
+def matched_pairwise_iou(boxes1: Boxes, boxes2: Boxes) -> torch.Tensor:
+ """
+ Compute pairwise intersection over union (IOU) of two sets of matched
+ boxes that have the same number of boxes.
+ Similar to :func:`pairwise_iou`, but computes only diagonal elements of the matrix.
+ Args:
+ boxes1 (Boxes): bounding boxes, sized [N,4].
+ boxes2 (Boxes): same length as boxes1
+ Returns:
+ Tensor: iou, sized [N].
+ """
+ assert len(boxes1) == len(
+ boxes2
+ ), "boxlists should have the same" "number of entries, got {}, {}".format(
+ len(boxes1), len(boxes2)
+ )
+ area1 = boxes1.area() # [N]
+ area2 = boxes2.area() # [N]
+ box1, box2 = boxes1.tensor, boxes2.tensor
+ lt = torch.max(box1[:, :2], box2[:, :2]) # [N,2]
+ rb = torch.min(box1[:, 2:], box2[:, 2:]) # [N,2]
+ wh = (rb - lt).clamp(min=0) # [N,2]
+ inter = wh[:, 0] * wh[:, 1] # [N]
+ iou = inter / (area1 + area2 - inter) # [N]
+ return iou
\ No newline at end of file
diff --git a/cubercnn/modeling/roi_heads/__init__.py b/cubercnn/modeling/roi_heads/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..f81cad6ef21b85de342795007038cc25367fe800
--- /dev/null
+++ b/cubercnn/modeling/roi_heads/__init__.py
@@ -0,0 +1 @@
+from .roi_heads import *
\ No newline at end of file
diff --git a/cubercnn/modeling/roi_heads/cube_head.py b/cubercnn/modeling/roi_heads/cube_head.py
new file mode 100644
index 0000000000000000000000000000000000000000..025671c9745b53f41deabcd8f88e8afa15c24744
--- /dev/null
+++ b/cubercnn/modeling/roi_heads/cube_head.py
@@ -0,0 +1,243 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates
+from detectron2.utils.registry import Registry
+from typing import Dict
+from detectron2.layers import ShapeSpec
+from torch import nn
+import torch
+import numpy as np
+import fvcore.nn.weight_init as weight_init
+
+from pytorch3d.transforms.rotation_conversions import _copysign
+from pytorch3d.transforms import (
+ rotation_6d_to_matrix,
+ euler_angles_to_matrix,
+ quaternion_to_matrix
+)
+
+from ProposalNetwork.proposals.proposals import propose
+from ProposalNetwork.utils.conversions import cube_to_box
+from ProposalNetwork.utils.spaces import Cubes
+from ProposalNetwork.utils.utils import iou_3d
+
+ROI_CUBE_HEAD_REGISTRY = Registry("ROI_CUBE_HEAD")
+
+@ROI_CUBE_HEAD_REGISTRY.register()
+class CubeHead(nn.Module):
+
+ def __init__(self, cfg, input_shape: Dict[str, ShapeSpec]):
+ super().__init__()
+
+ #-------------------------------------------
+ # Settings
+ #-------------------------------------------
+ self.num_classes = cfg.MODEL.ROI_HEADS.NUM_CLASSES
+ self.use_conf = cfg.MODEL.ROI_CUBE_HEAD.USE_CONFIDENCE
+ self.z_type = cfg.MODEL.ROI_CUBE_HEAD.Z_TYPE
+ self.pose_type = cfg.MODEL.ROI_CUBE_HEAD.POSE_TYPE
+ self.cluster_bins = cfg.MODEL.ROI_CUBE_HEAD.CLUSTER_BINS
+ self.shared_fc = cfg.MODEL.ROI_CUBE_HEAD.SHARED_FC
+
+ #-------------------------------------------
+ # Feature generator
+ #-------------------------------------------
+
+ num_conv = cfg.MODEL.ROI_CUBE_HEAD.NUM_CONV
+ conv_dim = cfg.MODEL.ROI_CUBE_HEAD.CONV_DIM
+ num_fc = cfg.MODEL.ROI_CUBE_HEAD.NUM_FC
+ fc_dim = cfg.MODEL.ROI_CUBE_HEAD.FC_DIM
+
+ conv_dims = [conv_dim] * num_conv
+ fc_dims = [fc_dim] * num_fc
+
+ assert len(conv_dims) + len(fc_dims) > 0
+
+ self._output_size = (input_shape.channels, input_shape.height, input_shape.width)
+
+ if self.shared_fc:
+ self.feature_generator = nn.Sequential()
+ else:
+ self.feature_generator_XY = nn.Sequential()
+ self.feature_generator_dims = nn.Sequential()
+ self.feature_generator_pose = nn.Sequential()
+ self.feature_generator_Z = nn.Sequential()
+
+ if self.use_conf:
+ self.feature_generator_conf = nn.Sequential()
+
+ # create fully connected layers for Cube Head
+ for k, fc_dim in enumerate(fc_dims):
+
+ fc_dim_in = int(np.prod(self._output_size))
+
+ self._output_size = fc_dim
+
+ if self.shared_fc:
+ fc = nn.Linear(fc_dim_in, fc_dim)
+ weight_init.c2_xavier_fill(fc)
+ self.feature_generator.add_module("fc{}".format(k + 1), fc)
+ self.feature_generator.add_module("fc_relu{}".format(k + 1), nn.ReLU())
+
+ else:
+
+ fc = nn.Linear(fc_dim_in, fc_dim)
+ weight_init.c2_xavier_fill(fc)
+ self.feature_generator_dims.add_module("fc{}".format(k + 1), fc)
+ self.feature_generator_dims.add_module("fc_relu{}".format(k + 1), nn.ReLU())
+
+ fc = nn.Linear(fc_dim_in, fc_dim)
+ weight_init.c2_xavier_fill(fc)
+ self.feature_generator_XY.add_module("fc{}".format(k + 1), fc)
+ self.feature_generator_XY.add_module("fc_relu{}".format(k + 1), nn.ReLU())
+
+ fc = nn.Linear(fc_dim_in, fc_dim)
+ weight_init.c2_xavier_fill(fc)
+ self.feature_generator_pose.add_module("fc{}".format(k + 1), fc)
+ self.feature_generator_pose.add_module("fc_relu{}".format(k + 1), nn.ReLU())
+
+ fc = nn.Linear(fc_dim_in, fc_dim)
+ weight_init.c2_xavier_fill(fc)
+ self.feature_generator_Z.add_module("fc{}".format(k + 1), fc)
+ self.feature_generator_Z.add_module("fc_relu{}".format(k + 1), nn.ReLU())
+
+ if self.use_conf:
+ fc = nn.Linear(fc_dim_in, fc_dim)
+ weight_init.c2_xavier_fill(fc)
+ self.feature_generator_conf.add_module("fc{}".format(k + 1), fc)
+ self.feature_generator_conf.add_module("fc_relu{}".format(k + 1), nn.ReLU())
+
+ #-------------------------------------------
+ # 3D outputs
+ #-------------------------------------------
+
+ # Dimensions in meters (width, height, length)
+ self.bbox_3D_dims = nn.Linear(self._output_size, self.num_classes*3)
+ nn.init.normal_(self.bbox_3D_dims.weight, std=0.001)
+ nn.init.constant_(self.bbox_3D_dims.bias, 0)
+
+ cluster_bins = self.cluster_bins if self.cluster_bins > 1 else 1
+
+ # XY
+ self.bbox_3D_center_deltas = nn.Linear(self._output_size, self.num_classes*2)
+ nn.init.normal_(self.bbox_3D_center_deltas.weight, std=0.001)
+ nn.init.constant_(self.bbox_3D_center_deltas.bias, 0)
+
+ # Pose
+ if self.pose_type == '6d':
+ self.bbox_3D_pose = nn.Linear(self._output_size, self.num_classes*6)
+
+ elif self.pose_type == 'quaternion':
+ self.bbox_3D_pose = nn.Linear(self._output_size, self.num_classes*4)
+
+ elif self.pose_type == 'euler':
+ self.bbox_3D_pose = nn.Linear(self._output_size, self.num_classes*3)
+
+ else:
+ raise ValueError('Cuboid pose type {} is not recognized'.format(self.pose_type))
+
+ nn.init.normal_(self.bbox_3D_pose.weight, std=0.001)
+ nn.init.constant_(self.bbox_3D_pose.bias, 0)
+
+ # Z
+ self.bbox_3D_center_depth = nn.Linear(self._output_size, self.num_classes*cluster_bins)
+ nn.init.normal_(self.bbox_3D_center_depth.weight, std=0.001)
+ nn.init.constant_(self.bbox_3D_center_depth.bias, 1) # NOTE Changed second input from 0 to 1
+
+ # Optionally, box confidence
+ if self.use_conf:
+ self.bbox_3D_uncertainty = nn.Linear(self._output_size, self.num_classes*1)
+ nn.init.normal_(self.bbox_3D_uncertainty.weight, std=0.001)
+ nn.init.constant_(self.bbox_3D_uncertainty.bias, 5)
+
+
+ def forward(self, x):
+
+ n = x.shape[0]
+
+ box_z = None
+ box_uncert = None
+ box_2d_deltas = None
+
+ if self.shared_fc:
+ features = self.feature_generator(x)
+ box_2d_deltas = self.bbox_3D_center_deltas(features)
+ box_dims = self.bbox_3D_dims(features)
+ box_pose = self.bbox_3D_pose(features)
+ box_z = self.bbox_3D_center_depth(features)
+
+ if self.use_conf:
+ box_uncert = self.bbox_3D_uncertainty(features).clip(0.01)
+ else:
+
+ box_2d_deltas = self.bbox_3D_center_deltas(self.feature_generator_XY(x))
+ box_dims = self.bbox_3D_dims(self.feature_generator_dims(x))
+ box_pose = self.bbox_3D_pose(self.feature_generator_pose(x))
+ box_z = self.bbox_3D_center_depth(self.feature_generator_Z(x))
+
+ if self.use_conf:
+ box_uncert = self.bbox_3D_uncertainty(self.feature_generator_conf(x)).clip(0.01)
+
+ # Pose
+ if self.pose_type == '6d':
+ box_pose = rotation_6d_to_matrix(box_pose.view(-1, 6))
+
+ elif self.pose_type == 'quaternion':
+ quats = box_pose.view(-1, 4)
+ quats_scales = (quats * quats).sum(1)
+ quats = quats / _copysign(torch.sqrt(quats_scales), quats[:, 0])[:, None]
+ box_pose = quaternion_to_matrix(quats)
+
+ elif self.pose_type == 'euler':
+ box_pose = euler_angles_to_matrix(box_pose.view(-1, 3), 'XYZ')
+
+ box_2d_deltas = box_2d_deltas.view(n, self.num_classes, 2)
+ box_dims = box_dims.view(n, self.num_classes, 3)
+ box_pose = box_pose.view(n, self.num_classes, 3, 3)
+
+ if self.cluster_bins > 1:
+ box_z = box_z.view(n, self.cluster_bins, self.num_classes, -1)
+
+ else:
+ box_z = box_z.view(n, self.num_classes, -1)
+
+ return box_2d_deltas, box_z, box_dims, box_pose, box_uncert
+
+
+@ROI_CUBE_HEAD_REGISTRY.register()
+class ScoreHead(nn.Module):
+ '''This is called a multi-task learning problem as it involves performing two tasks —
+
+ 1) regression to find the score for a cube,
+ 2) regression to find the Cube coordinates
+
+
+ The cube head in the cube-rcnn model has 2 fc layers and then 1 extra layer for each type of output (z, rotation etc.). Therefore, we have chose to do the same'''
+ def __init__(self, cfg, input_shape: Dict[str, ShapeSpec]):
+ super().__init__()
+ in_features = input_shape.height * input_shape.width * input_shape.channels
+ base_out = 64
+ self.mlp = nn.Sequential(
+ nn.Linear(in_features, 256),
+ nn.ReLU(),
+ nn.Linear(256, 128),
+ nn.BatchNorm1d(128), # I think the model could perhaps be better if this was a Dropout layer
+ nn.ReLU(),
+ nn.Linear(128, base_out),
+ nn.ReLU(),
+ )
+ self.fc_cube_centers, self.fc_dims = nn.Linear(base_out, 3), nn.Linear(base_out, 3) # center
+ # following the Cube-RCNN method we also predict 6d rotation.
+ self.rotation_6d = nn.Linear(base_out, 6)
+
+
+ def forward(self, x):
+ x = self.mlp(x)
+ centers, dims = self.fc_cube_centers(x), self.fc_dims(x)
+ centers_tmp = torch.exp(centers[:,2].clip(max=5))
+ centers = torch.cat((centers[:,:2],centers_tmp.unsqueeze(1)),axis=1)
+ dims = torch.exp(dims.clip(max=5))
+ x_cubes = Cubes(torch.cat((centers, dims, rotation_6d_to_matrix(self.rotation_6d(x)).view(-1,9)), 1))
+ return x_cubes
+
+def build_cube_head(cfg, input_shape: Dict[str, ShapeSpec]):
+ name = cfg.MODEL.ROI_CUBE_HEAD.NAME
+ return ROI_CUBE_HEAD_REGISTRY.get(name)(cfg, input_shape)
\ No newline at end of file
diff --git a/cubercnn/modeling/roi_heads/fast_rcnn.py b/cubercnn/modeling/roi_heads/fast_rcnn.py
new file mode 100644
index 0000000000000000000000000000000000000000..72019db748bb89f0e2d553106616e5b74c8c3696
--- /dev/null
+++ b/cubercnn/modeling/roi_heads/fast_rcnn.py
@@ -0,0 +1,262 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates
+from re import L
+import torch
+from torch.nn import functional as F
+from typing import List, Tuple
+
+from fvcore.nn import giou_loss, smooth_l1_loss
+from detectron2.utils.events import get_event_storage
+from detectron2.layers import cat, cross_entropy, nonzero_tuple, batched_nms
+from detectron2.structures import Instances, Boxes
+from detectron2.modeling.roi_heads.fast_rcnn import (
+ FastRCNNOutputLayers, _log_classification_stats
+)
+from cubercnn.modeling.proposal_generator.rpn import matched_pairwise_iou
+
+def fast_rcnn_inference(
+ boxes: List[torch.Tensor],
+ scores: List[torch.Tensor],
+ image_shapes: List[Tuple[int, int]],
+ score_thresh: float,
+ nms_thresh: float,
+ topk_per_image: int,
+):
+ """
+ Call `fast_rcnn_inference_single_image` for all images.
+
+ Args:
+ boxes (list[Tensor]): A list of Tensors of predicted class-specific or class-agnostic
+ boxes for each image. Element i has shape (Ri, K * 4) if doing
+ class-specific regression, or (Ri, 4) if doing class-agnostic
+ regression, where Ri is the number of predicted objects for image i.
+ This is compatible with the output of :meth:`FastRCNNOutputLayers.predict_boxes`.
+ scores (list[Tensor]): A list of Tensors of predicted class scores for each image.
+ Element i has shape (Ri, K + 1), where Ri is the number of predicted objects
+ for image i. Compatible with the output of :meth:`FastRCNNOutputLayers.predict_probs`.
+ image_shapes (list[tuple]): A list of (width, height) tuples for each image in the batch.
+ score_thresh (float): Only return detections with a confidence score exceeding this
+ threshold.
+ nms_thresh (float): The threshold to use for box non-maximum suppression. Value in [0, 1].
+ topk_per_image (int): The number of top scoring detections to return. Set < 0 to return
+ all detections.
+
+ Returns:
+ instances: (list[Instances]): A list of N instances, one for each image in the batch,
+ that stores the topk most confidence detections.
+ kept_indices: (list[Tensor]): A list of 1D tensor of length of N, each element indicates
+ the corresponding boxes/scores index in [0, Ri) from the input, for image i.
+ """
+ result_per_image = [
+ fast_rcnn_inference_single_image(
+ boxes_per_image, scores_per_image, image_shape, score_thresh, nms_thresh, topk_per_image
+ )
+ for scores_per_image, boxes_per_image, image_shape in zip(scores, boxes, image_shapes)
+ ]
+ return [x[0] for x in result_per_image], [x[1] for x in result_per_image]
+
+def fast_rcnn_inference_single_image(
+ boxes,
+ scores,
+ image_shape: Tuple[int, int],
+ score_thresh: float,
+ nms_thresh: float,
+ topk_per_image: int,
+):
+ """
+ Single-image inference. Return bounding-box detection results by thresholding
+ on scores and applying non-maximum suppression (NMS).
+
+ Args:
+ Same as `fast_rcnn_inference`, but with boxes, scores, and image shapes
+ per image.
+
+ Returns:
+ Same as `fast_rcnn_inference`, but for only one image.
+ """
+ valid_mask = torch.isfinite(boxes).all(dim=1) & torch.isfinite(scores).all(dim=1)
+ if not valid_mask.all():
+ boxes = boxes[valid_mask]
+ scores = scores[valid_mask]
+
+ scores = scores[:, :-1]
+ num_bbox_reg_classes = boxes.shape[1] // 4
+
+ # Convert to Boxes to use the `clip` function ...
+ boxes = Boxes(boxes.reshape(-1, 4))
+ boxes.clip(image_shape)
+ boxes = boxes.tensor.view(-1, num_bbox_reg_classes, 4) # R x C x 4
+
+ # 1. Filter results based on detection scores. It can make NMS more efficient
+ # by filtering out low-confidence detections.
+ filter_mask = scores > score_thresh # R x K
+
+ # R' x 2. First column contains indices of the R predictions;
+ # Second column contains indices of classes.
+ filter_inds = filter_mask.nonzero()
+ if num_bbox_reg_classes == 1:
+ boxes = boxes[filter_inds[:, 0], 0]
+ else:
+ boxes = boxes[filter_mask]
+
+ scores_full = scores[filter_inds[:, 0]]
+ scores = scores[filter_mask]
+
+ # 2. Apply NMS for each class independently.
+ keep = batched_nms(boxes, scores, filter_inds[:, 1], nms_thresh)
+ if topk_per_image >= 0:
+ keep = keep[:topk_per_image]
+
+ boxes, scores, filter_inds, scores_full = boxes[keep], scores[keep], filter_inds[keep], scores_full[keep]
+
+ result = Instances(image_shape)
+ result.pred_boxes = Boxes(boxes)
+ result.scores = scores
+ result.scores_full = scores_full
+ result.pred_classes = filter_inds[:, 1]
+ return result, filter_inds[:, 0]
+
+
+class FastRCNNOutputs(FastRCNNOutputLayers):
+
+ def inference(self, predictions: Tuple[torch.Tensor, torch.Tensor], proposals: List[Instances]):
+ """
+ Args:
+ predictions: return values of :meth:`forward()`.
+ proposals (list[Instances]): proposals that match the features that were
+ used to compute predictions. The ``proposal_boxes`` field is expected.
+
+ Returns:
+ list[Instances]: same as `fast_rcnn_inference`.
+ list[Tensor]: same as `fast_rcnn_inference`.
+ """
+ boxes = self.predict_boxes(predictions, proposals)
+ scores = self.predict_probs(predictions, proposals)
+
+ image_shapes = [x.image_size for x in proposals]
+ return fast_rcnn_inference(
+ boxes,
+ scores,
+ image_shapes,
+ self.test_score_thresh,
+ self.test_nms_thresh,
+ self.test_topk_per_image,
+ )
+
+ def losses(self, predictions, proposals):
+ """
+ Args:
+ predictions: return values of :meth:`forward()`.
+ proposals (list[Instances]): proposals that match the features that were used
+ to compute predictions. The fields ``proposal_boxes``, ``gt_boxes``,
+ ``gt_classes`` are expected.
+
+ Returns:
+ Dict[str, Tensor]: dict of losses
+ """
+ scores, proposal_deltas = predictions
+
+ # parse classification outputs
+ gt_classes = (
+ cat([p.gt_classes for p in proposals], dim=0) if len(proposals) else torch.empty(0)
+ )
+
+ # parse box regression outputs
+ if len(proposals):
+ proposal_boxes = cat([p.proposal_boxes.tensor for p in proposals], dim=0) # Nx4
+ assert not proposal_boxes.requires_grad, "Proposals should not require gradients!"
+ # If "gt_boxes" does not exist, the proposals must be all negative and
+ # should not be included in regression loss computation.
+ # Here we just use proposal_boxes as an arbitrary placeholder because its
+ # value won't be used in self.box_reg_loss().
+ gt_boxes = cat(
+ [(p.gt_boxes if p.has("gt_boxes") else p.proposal_boxes).tensor for p in proposals],
+ dim=0,
+ )
+ else:
+ proposal_boxes = gt_boxes = torch.empty((0, 4), device=proposal_deltas.device)
+
+
+ normalize_factor = max(gt_classes.numel(), 1.0)
+
+ '''
+ Standard Faster R-CNN losses
+ '''
+ _log_classification_stats(scores, gt_classes)
+ loss_cls = cross_entropy(scores, gt_classes, reduction="mean")
+ loss_box_reg = self.box_reg_loss(proposal_boxes, gt_boxes, proposal_deltas, gt_classes, reduction="none")
+ loss_box_reg = (loss_box_reg).sum() / normalize_factor
+
+ losses = {
+ "BoxHead/loss_cls": loss_cls,
+ "BoxHead/loss_box_reg": loss_box_reg,
+ }
+
+ return {k: v * self.loss_weight.get(k, 1.0) for k, v in losses.items()}
+
+ def box_reg_loss(self, proposal_boxes, gt_boxes, pred_deltas, gt_classes, reduction='mean'):
+ """
+ Args:
+ All boxes are tensors with the same shape Rx(4 or 5).
+ gt_classes is a long tensor of shape R, the gt class label of each proposal.
+ R shall be the number of proposals.
+ """
+ box_dim = proposal_boxes.shape[1] # 4 or 5
+
+ # Regression loss is only computed for foreground proposals (those matched to a GT)
+ fg_inds = nonzero_tuple((gt_classes >= 0) & (gt_classes < self.num_classes))[0]
+ if pred_deltas.shape[1] == box_dim: # cls-agnostic regression
+ fg_pred_deltas = pred_deltas[fg_inds]
+ else:
+ fg_pred_deltas = pred_deltas.view(-1, self.num_classes, box_dim)[
+ fg_inds, gt_classes[fg_inds]
+ ]
+
+ if reduction == 'mean':
+ if self.box_reg_loss_type == "smooth_l1":
+ gt_pred_deltas = self.box2box_transform.get_deltas(
+ proposal_boxes[fg_inds],
+ gt_boxes[fg_inds],
+ )
+ loss_box_reg = smooth_l1_loss(
+ fg_pred_deltas, gt_pred_deltas, self.smooth_l1_beta, reduction="sum"
+ )
+ elif self.box_reg_loss_type == "giou":
+ fg_pred_boxes = self.box2box_transform.apply_deltas(
+ fg_pred_deltas, proposal_boxes[fg_inds]
+ )
+ loss_box_reg = giou_loss(fg_pred_boxes, gt_boxes[fg_inds], reduction="sum")
+ else:
+ raise ValueError(f"Invalid bbox reg loss type '{self.box_reg_loss_type}'")
+
+ # The reg loss is normalized using the total number of regions (R), not the number
+ # of foreground regions even though the box regression loss is only defined on
+ # foreground regions. Why? Because doing so gives equal training influence to
+ # each foreground example. To see how, consider two different minibatches:
+ # (1) Contains a single foreground region
+ # (2) Contains 100 foreground regions
+ # If we normalize by the number of foreground regions, the single example in
+ # minibatch (1) will be given 100 times as much influence as each foreground
+ # example in minibatch (2). Normalizing by the total number of regions, R,
+ # means that the single example in minibatch (1) and each of the 100 examples
+ # in minibatch (2) are given equal influence.
+ return loss_box_reg / max(gt_classes.numel(), 1.0) # return 0 if empty
+
+ elif reduction == 'none':
+ if self.box_reg_loss_type == "smooth_l1":
+ gt_pred_deltas = self.box2box_transform.get_deltas(
+ proposal_boxes[fg_inds],
+ gt_boxes[fg_inds],
+ )
+ loss_box_reg = smooth_l1_loss(
+ fg_pred_deltas, gt_pred_deltas, self.smooth_l1_beta, reduction="none"
+ )
+ else:
+ raise ValueError(f"Invalid bbox reg loss type '{self.box_reg_loss_type}'")
+
+ # return non-reduced type
+ return loss_box_reg
+
+ else:
+ raise ValueError(f"Invalid bbox reg reduction type '{reduction}'")
+
+
\ No newline at end of file
diff --git a/cubercnn/modeling/roi_heads/roi_heads.py b/cubercnn/modeling/roi_heads/roi_heads.py
new file mode 100644
index 0000000000000000000000000000000000000000..93dab4d55e271e1161786cc888e6244850cc2e93
--- /dev/null
+++ b/cubercnn/modeling/roi_heads/roi_heads.py
@@ -0,0 +1,2801 @@
+from detectron2.layers.nms import batched_nms
+import pyransac3d as pyrsc
+from pytorch3d.ops.iou_box3d import box3d_overlap
+from ProposalNetwork.utils.plane import Plane as Plane_cuda
+from segment_anything.utils.transforms import ResizeLongestSide
+from cubercnn.data.generate_ground_segmentations import init_segmentation
+
+from dataclasses import dataclass
+import logging
+
+import numpy as np
+from torchvision.ops import sigmoid_focal_loss
+
+from typing import Dict, List, Tuple
+import torch
+from torch import nn
+import torch.nn.functional as F
+from pytorch3d.transforms.so3 import (
+ so3_relative_angle
+)
+from detectron2.config import configurable
+from detectron2.structures import Instances, Boxes, pairwise_iou, pairwise_ioa
+from detectron2.layers import ShapeSpec
+from detectron2.modeling.proposal_generator.proposal_utils import add_ground_truth_to_proposals
+from detectron2.utils.events import get_event_storage
+from detectron2.modeling.roi_heads import (
+ StandardROIHeads, ROI_HEADS_REGISTRY, select_foreground_proposals,
+)
+from detectron2.modeling.poolers import ROIPooler
+import ProposalNetwork.proposals.proposals as proposals
+from ProposalNetwork.scoring.scorefunction import score_dimensions, score_iou, score_point_cloud, score_segmentation, score_ratios, score_corners, score_mod_segmentation
+from ProposalNetwork.utils.conversions import cubes_to_box
+from ProposalNetwork.utils.spaces import Cubes
+from ProposalNetwork.utils.utils import iou_2d, iou_3d, mask_iou_loss, convex_hull
+from cubercnn.modeling.roi_heads.cube_head import build_cube_head
+from cubercnn.modeling.proposal_generator.rpn import subsample_labels
+from cubercnn.modeling.roi_heads.fast_rcnn import FastRCNNOutputs
+from cubercnn import util
+
+from torchvision.ops import generalized_box_iou_loss
+
+from cubercnn.util.math_util import so3_relative_angle_batched
+
+logger = logging.getLogger(__name__)
+
+E_CONSTANT = 2.71828183
+SQRT_2_CONSTANT = 1.41421356
+
+@dataclass
+class Plotinfo:
+ '''simple dataclass to store plot information access as Plotinfo.x
+ fields: pred_cubes, gt_cube_meshes, gt_boxes3D, gt_boxes, gt_box_classes, mask_per_image, K'''
+ pred_cubes: List[Cubes]
+ gt_cube_meshes: List
+ gt_boxes3D: List
+ gt_boxes: List
+ pred_boxes: Boxes
+ gt_box_classes: List
+ mask_per_image: List
+ K: np.array
+
+def show_mask(mask, ax, random_color=False):
+ if random_color:
+ color = np.concatenate([np.random.random(3), np.array([0.6])], axis=0)
+ else:
+ color = np.array([30/255, 144/255, 255/255, 0.6])
+ h, w = mask.shape[-2:]
+ mask_image = mask.reshape(h, w, 1) * color.reshape(1, 1, -1)
+ ax.imshow(mask_image)
+
+
+def build_roi_heads(cfg, input_shape=None, priors=None):
+ """
+ Build ROIHeads defined by `cfg.MODEL.ROI_HEADS.NAME`.
+ """
+ name = cfg.MODEL.ROI_HEADS.NAME
+ return ROI_HEADS_REGISTRY.get(name)(cfg, input_shape, priors=priors)
+
+@ROI_HEADS_REGISTRY.register()
+class ROIHeads_Boxer(StandardROIHeads):
+ '''The 3D box prediction head.'''
+
+ @configurable
+ def __init__(self, *,
+ dims_priors_enabled = None, priors=None, number_of_proposals=1000, segmentor, **kwargs, ):
+ super().__init__(**kwargs)
+
+ # misc
+ self.segmentor = segmentor
+ self.dims_priors_enabled = dims_priors_enabled
+ # the dimensions could rely on pre-computed priors
+ if self.dims_priors_enabled and priors is not None:
+ self.priors_dims_per_cat = nn.Parameter(torch.FloatTensor(priors['priors_dims_per_cat']).unsqueeze(0))
+ else:
+ self.priors_dims_per_cat = nn.Parameter(torch.ones(1, self.num_classes, 2, 3))
+ self.number_of_proposals = number_of_proposals
+
+ @classmethod
+ def from_config(cls, cfg, input_shape: Dict[str, ShapeSpec], priors=None):
+
+ ret = super().from_config(cfg, input_shape)
+
+ # pass along priors
+ ret["box_predictor"] = FastRCNNOutputs(cfg, ret['box_head'].output_shape)
+ ret.update(cls._init_cube_head(cfg, input_shape))
+ ret["priors"] = priors
+ # ret['scorenet'] = ROI_HEADS_REGISTRY.get('ROIHeads_Score')(cfg, None, priors=None)
+ # save_dir = cfg.OUTPUT_DIR
+ # save_path = save_dir+'/model_recent.pth' #TODO: expose as config
+ # if os.path.exists(save_dir):
+ # model_weights = torch.load(save_path, map_location=cfg.MODEL.DEVICE)['model']
+ # # must strip out the "roi_heads." from the keys to load the weights correctly
+ # new_weights = OrderedDict()
+ # for key,val in model_weights.items():
+ # new_weights[key[10:]] = val
+ # ret['scorenet'].load_state_dict(new_weights)
+ # ret['scorenet'].eval()
+ # else:
+ # logger.info('No model found for scoring network, use OUTPUT_DIR output/ScoreNet (code looks for model_recent.pth)')
+ return ret
+
+ @classmethod
+ def _init_cube_head(self, cfg, input_shape: Dict[str, ShapeSpec]):
+
+ return {'dims_priors_enabled': cfg.MODEL.ROI_CUBE_HEAD.DIMS_PRIORS_ENABLED,
+ 'number_of_proposals': cfg.MODEL.ROI_CUBE_HEAD.NUMBER_OF_PROPOSALS,
+ 'segmentor': init_segmentation(cfg.MODEL.DEVICE)
+ }
+
+ def forward(self, images, images_raw, combined_features, depth_maps, ground_maps, features, proposals, Ks, im_scales_ratio, experiment_type, proposal_function, targets=None):
+ # proposals are GT here
+ im_dims = [image.shape[1:] for image in images]
+
+ if self.training:
+ masks = self.object_masks(images_raw.tensor, proposals, {'use_pred_boxes': False})
+ experiment_type['use_pred_boxes'] = False
+ results = self._forward_cube(images, images_raw, combined_features, masks, depth_maps, ground_maps, features, proposals, Ks, im_dims, im_scales_ratio, experiment_type, proposal_function)
+ return results
+
+ else:
+
+ # when oracle is available, by pass the box forward.
+ # simulate the predicted instances by creating a new
+ # instance for each passed in image.
+ if isinstance(proposals, list) and ~np.any([isinstance(p, Instances) for p in proposals]):
+ pred_instances = []
+ for proposal, im_dim in zip(proposals, im_dims):
+
+ pred_instances_i = Instances(im_dim)
+ pred_instances_i.pred_boxes = Boxes(proposal['gt_bbox2D'])
+ pred_instances_i.pred_classes = proposal['gt_classes']
+ pred_instances_i.scores = torch.ones_like(proposal['gt_classes']).float()
+ pred_instances.append(pred_instances_i)
+
+ if experiment_type['use_pred_boxes']:
+ pred_instances = self._forward_box(features, proposals)
+ # Do we only want proposals with a logit > 0, this corresponds to points with a score > 0.5 ???
+ # as a logit of 0 indicates that the odds of the event occurring are equal to the odds of the event not occurring
+ # https://deepai.org/machine-learning-glossary-and-terms/logit
+ # we can utilise the fact that the objectness_logits are sorted
+ def filter_proposals(pred_instances, score_threshold=0.2):
+ for instance in pred_instances:
+ for i, score in enumerate(instance.scores):
+ if score < score_threshold:
+ pred_boxes = instance.pred_boxes[:i]
+ scores = instance.scores[:i]
+ scores_full = instance.scores_full[:i]
+ pred_classes = instance.pred_classes[:i]
+
+ instance.remove('pred_boxes'); instance.remove('scores'); instance.remove('scores_full'); instance.remove('pred_classes')
+ instance.pred_boxes = pred_boxes; instance.scores = scores; instance.scores_full = scores_full; instance.pred_classes = pred_classes
+ break
+ return pred_instances
+
+ #pred_instances = filter_proposals(pred_instances)
+
+ ## NMS
+ filtered_pred_instances = []
+ for instances_i in pred_instances:
+ max_vis_prop = min(len(instances_i), 20)
+
+ # perform a simple NMS, which is not cls dependent.
+ keep = batched_nms(
+ instances_i.pred_boxes.tensor,
+ instances_i.scores,
+ torch.zeros(len(instances_i.scores), dtype=torch.long, device=instances_i.scores.device),
+ 0.5)
+
+ keep = keep[:max_vis_prop]
+ new_instances = Instances(instances_i.image_size)
+ new_instances.pred_boxes = instances_i.pred_boxes[keep]
+ new_instances.scores = instances_i.scores[keep]
+ new_instances.scores_full = instances_i.scores_full[keep]
+ new_instances.pred_classes = instances_i.pred_classes[keep]
+
+ filtered_pred_instances.append(new_instances)
+
+ # mask for each proposal
+ # NOTE: at the the moment the this assumes a batch size of 1, since the test loader has it hardcoded
+ target_instances = filtered_pred_instances if experiment_type['use_pred_boxes'] else proposals
+ if experiment_type['use_pred_boxes']:
+ if len(target_instances[0].pred_boxes) == 0:
+ return target_instances
+ masks = self.object_masks(images_raw.tensor, target_instances, experiment_type) # over all images in batch
+ pred_instances = self._forward_cube(images, images_raw, combined_features, masks, depth_maps, ground_maps, features, target_instances, Ks, im_dims, im_scales_ratio, experiment_type, proposal_function)
+ return pred_instances
+
+ def object_masks(self, images, instances, ex):
+ '''list of masks for each object in the image.
+ Returns
+ ------
+ mask_per_image: List of torch.Tensor of shape (N_instance, 1, H, W)
+ '''
+ org_shape = images.shape[-2:]
+ resize_transform = ResizeLongestSide(self.segmentor.image_encoder.img_size)
+ batched_input = []
+ images = resize_transform.apply_image_torch(images*1.0)# .permute(2, 0, 1).contiguous()
+ for image, instance in zip(images, instances):
+ if ex['use_pred_boxes']:
+ boxes = instance.pred_boxes.tensor
+ else:
+ boxes = instance.gt_boxes.tensor
+ transformed_boxes = resize_transform.apply_boxes_torch(boxes, org_shape) # Bx4
+ batched_input.append({'image': image, 'boxes': transformed_boxes, 'original_size':org_shape})
+
+ seg_out = self.segmentor(batched_input, multimask_output=False)
+
+ mask_per_image = [i['masks'] for i in seg_out]
+ return mask_per_image
+
+ def _forward_box(self, features: Dict[str, torch.Tensor], proposals: List[Instances]):
+ """
+ Forward logic of the box prediction branch. If `self.train_on_pred_boxes is True`,
+ the function puts predicted boxes in the `proposal_boxes` field of `proposals` argument.
+
+ Args:
+ features (dict[str, Tensor]): mapping from feature map names to tensor.
+ Same as in :meth:`ROIHeads.forward`.
+ proposals (list[Instances]): the per-image object proposals with
+ their matching ground truth.
+ Each has fields "proposal_boxes", and "objectness_logits",
+ "gt_classes", "gt_boxes".
+
+ Returns:
+ In training, a dict of losses.
+ In inference, a list of `Instances`, the predicted instances.
+ """
+ features = [features[f] for f in self.box_in_features]
+ box_features = self.box_pooler(features, [x.proposal_boxes for x in proposals])
+ box_features = self.box_head(box_features)
+ predictions = self.box_predictor(box_features)
+ del box_features
+
+ if self.training:
+ losses = self.box_predictor.losses(
+ predictions, proposals,
+ )
+ pred_boxes = self.box_predictor.predict_boxes_for_gt_classes(
+ predictions, proposals
+ )
+ for proposals_per_image, pred_boxes_per_image in zip(proposals, pred_boxes):
+ proposals_per_image.pred_boxes = Boxes(pred_boxes_per_image)
+
+ # proposals is modified in-place below, so losses must be computed first.
+ if self.train_on_pred_boxes:
+ with torch.no_grad():
+ pred_boxes = self.box_predictor.predict_boxes_for_gt_classes(
+ predictions, proposals
+ )
+ for proposals_per_image, pred_boxes_per_image in zip(proposals, pred_boxes):
+ proposals_per_image.proposal_boxes = Boxes(pred_boxes_per_image)
+ return losses
+ else:
+ pred_instances, _ = self.box_predictor.inference(predictions, proposals, )
+ return pred_instances
+
+ def accumulate_scores(self, scores, IoU3D):
+ idx = np.argsort(scores)[::-1]
+ scores = np.array([IoU3D[i] for i in idx])
+ scores = np.maximum.accumulate(scores)
+ return scores
+
+ def predict_cubes(self, gt_boxes, priors, depth_maps_tensor, im_shape, K, proposal_function, normal_vec, gt_3d=None):
+ '''wrap propose'''
+ reference_box = gt_boxes
+ if proposal_function == 'random':
+ pred_cubes, stats_image, stats_ranges = proposals.propose_random(reference_box, None, None, None, None, number_of_proposals=self.number_of_proposals, gt_cubes=gt_3d)
+ elif proposal_function == 'xy':
+ pred_cubes, stats_image, stats_ranges = proposals.propose_xy_patch(reference_box, None, None, im_shape, K, number_of_proposals=self.number_of_proposals, gt_cubes=gt_3d)
+ elif proposal_function == 'z':
+ pred_cubes, stats_image, stats_ranges = proposals.propose_z(reference_box, depth_maps_tensor.squeeze(), None, im_shape, None, number_of_proposals=self.number_of_proposals, gt_cubes=gt_3d)
+ elif proposal_function == 'dim':
+ pred_cubes, stats_image, stats_ranges = proposals.propose_random_dim(reference_box, depth_maps_tensor.squeeze(), priors, None, K, number_of_proposals=self.number_of_proposals, gt_cubes=gt_3d)
+ elif proposal_function == 'rotation':
+ pred_cubes, stats_image, stats_ranges = proposals.propose_random_rotation(reference_box, depth_maps_tensor.squeeze(), priors, None, K, number_of_proposals=self.number_of_proposals, gt_cubes=gt_3d)
+ elif proposal_function == 'aspect':
+ pred_cubes, stats_image, stats_ranges = proposals.propose_aspect_ratio(reference_box, depth_maps_tensor.squeeze(), priors, None, K, number_of_proposals=self.number_of_proposals, gt_cubes=gt_3d)
+ else:
+ pred_cubes, stats_image, stats_ranges = proposals.propose(reference_box, depth_maps_tensor.squeeze(), priors, im_shape, K, number_of_proposals=self.number_of_proposals, gt_cubes=gt_3d, ground_normal=normal_vec)
+
+ pred_boxes = cubes_to_box(pred_cubes, K, im_shape)
+ return pred_cubes, pred_boxes, stats_image, stats_ranges
+
+ def _forward_cube(self, images, images_raw, combined_features, mask_per_image, depth_maps, ground_maps, features, instances, Ks, im_current_dims, im_scales_ratio, experiment_type, proposal_function):
+
+ # send all objects to cpu
+ # images = images.to('cpu')
+ # images_raw = images_raw.to('cpu')
+ # mask_per_image = [mask.to('cpu') for mask in mask_per_image]
+ # depth_maps = depth_maps.to('cpu')
+ # if ground_maps is not None:
+ # ground_maps = ground_maps.to('cpu')
+ # Ks = [K.to('cpu') for K in Ks]
+ # instances = [instance.to('cpu') for instance in instances]
+ if 'output_recall_scores' not in experiment_type:
+ experiment_type['output_recall_scores'] = False
+
+
+
+ if experiment_type['use_pred_boxes']:
+ gt_box_classes = (torch.cat([p.pred_classes for p in instances], dim=0) if len(instances) else torch.empty(0))
+ gt_boxes = torch.cat([p.pred_boxes for p in instances], dim=0,) if len(instances) > 1 else instances[0].pred_boxes
+ else:
+ gt_box_classes = (torch.cat([p.gt_classes for p in instances], dim=0) if len(instances) else torch.empty(0))
+ gt_boxes3D = torch.cat([p.gt_boxes3D for p in instances], dim=0,) if len(instances) else torch.empty(0)
+ gt_boxes = torch.cat([p.gt_boxes for p in instances], dim=0,) if len(instances) > 1 else instances[0].gt_boxes
+ gt_poses = torch.cat([p.gt_poses for p in instances], dim=0,)
+
+ n_gt = len(gt_boxes)
+
+ # nothing to do..
+ if n_gt == 0:
+ return instances if not self.training else (instances, {})
+
+ Ks_scaled_per_box = (Ks[0]/im_scales_ratio[0]).to(images.device)
+ Ks_scaled_per_box[-1, -1] = 1
+
+ if self.dims_priors_enabled:
+ # gather prior dimensions
+ prior_dims = self.priors_dims_per_cat.detach()#.to('cpu')
+ prior_dims = prior_dims[:, gt_box_classes, :, :].squeeze(0)
+ prior_dims_mean = prior_dims[:, 0, :]
+ prior_dims_std = prior_dims[:, 1, :]
+
+ # ### point cloud
+ use_nth = 5
+ K_pc = Ks_scaled_per_box.cpu().numpy()
+ dp_map = depth_maps.tensor.cpu().squeeze()[::use_nth,::use_nth]
+ focal_length_x, focal_length_y = K_pc[0,0], K_pc[1,1]
+ FINAL_WIDTH, FINAL_HEIGHT = dp_map.shape[1], dp_map.shape[0]
+ u, v = np.meshgrid(np.arange(FINAL_WIDTH), np.arange(FINAL_HEIGHT))
+ cx, cy = K_pc[0,2], K_pc[1,2] # principal point of camera
+ # https://www.open3d.org/docs/0.7.0/python_api/open3d.geometry.create_point_cloud_from_depth_image.html
+ z = np.array(dp_map)
+ x = (u - cx) * z / focal_length_x
+ y = (v - cy) * z / focal_length_y
+ if ground_maps is not None:
+ # select only the points in x,y,z that are part of the ground map
+ ground = ground_maps.tensor.squeeze().cpu()[::use_nth,::use_nth]
+ zg = z[ground > 0]
+ xg = x[ground > 0]
+ yg = y[ground > 0]
+ # im = images_raw.tensor[0].permute(1,2,0)[::use_nth,::use_nth].cpu().numpy()[ground > 0]
+ z_no_g = z[ground == 0]
+ x_no_g = x[ground == 0]
+ y_no_g = y[ground == 0]
+ else:
+ zg = z; xg = x; yg = y
+
+ # normalise the points
+ points = np.stack((xg, yg, zg), axis=-1).reshape(-1, 3)
+ # colors = im.reshape(-1, 3) / 255.0
+ # colors = np.array(images_raw.tensor[0].permute(1,2,0)[::use_nth,::use_nth].cpu())[ground].reshape(-1, 3) / 255.0
+ plane = pyrsc.Plane()
+ # best_eq is the ground plane as a,b,c,d in the equation ax + by + cz + d = 0
+ best_eq, best_inliers = plane.fit(points, thresh=0.05, maxIteration=1000)
+ normal_vec = np.array(best_eq[:-1])
+
+ # remove ground plane from the points that are fed to the scoring function
+ points_all = np.stack((x, y, z), axis=-1).reshape(-1, 3)
+ if ground_maps is not None:
+ points_no_ground = np.stack((x_no_g, y_no_g, z_no_g), axis=-1).reshape(-1, 3)
+ else:
+ points_no_ground = points_all
+
+ if False:
+ # To visualise point cloud
+ import open3d as o3d
+ pcd = o3d.geometry.PointCloud()
+ # transform R such that y up is aligned with normal vector
+ colors = np.array(images_raw.tensor[0].permute(1,2,0)[::use_nth,::use_nth].cpu()).reshape(-1, 3) / 255.0
+
+ pcd.points = o3d.utility.Vector3dVector(points)
+ pcd.colors = o3d.utility.Vector3dVector(colors)
+ # display normal vector in point cloud
+
+ plane = pcd.select_by_index(best_inliers).paint_uniform_color([1, 0, 0])
+ not_plane = pcd.select_by_index(best_inliers, invert=True)
+ mesh = o3d.geometry.TriangleMesh.create_coordinate_frame(origin=[0, 0, 0])
+ # rotate mesh by R
+ # mesh = mesh.rotate(gt_pose.numpy())
+ # X-axis : Red arrow
+ # Y-axis : Green arrow
+ # Z-axis : Blue arrow
+ # draw 3d box
+ obb = plane.get_oriented_bounding_box()
+ objs = [plane, not_plane, mesh, obb]
+ o3d.visualization.draw_geometries(objs)
+
+ #normal_vec = np.array([normal_vec[1], normal_vec[0], normal_vec[2]])
+ x_up = np.array([1,0,0])
+ y_up = np.array([0,1,0])
+ z_up = np.array([0,0,1])
+ # make sure normal vector is consistent with y-up
+ if abs(normal_vec @ z_up) > abs(normal_vec @ y_up):
+ # this means the plane has been found as the back wall
+ # to rectify this we can turn the vector 90 degrees around the local x-axis
+ # note that this assumes that the walls are perpendicular to the floor
+ normal_vec = np.array([normal_vec[0], normal_vec[2], -normal_vec[1]])
+ if abs(normal_vec @ x_up) > abs(normal_vec @ y_up):
+ # this means the plane has been found as the side wall
+ # to rectify this we can turn the vector 90 degrees around the local y-axis
+ # note that this assumes that the walls are perpendicular to the floor
+ normal_vec = np.array([-normal_vec[2], normal_vec[0], normal_vec[1]])
+ if normal_vec @ y_up < 0:
+ normal_vec *= -1
+
+ normal_vec = torch.from_numpy(normal_vec).to(images_raw.device)
+
+ mask_per_image = mask_per_image[0] # this should be looped over
+ mask_per_image_cpu = mask_per_image.cpu()
+ gt_cube_meshes = []
+ im_shape = images_raw.tensor.shape[2:][::-1] # im shape should be (x,y)
+ sum_percentage_empty_boxes = 0
+ score_IoU2D = np.zeros((n_gt, self.number_of_proposals))
+ score_seg = np.zeros((n_gt, self.number_of_proposals))
+ score_dim = np.zeros((n_gt, self.number_of_proposals))
+ score_combined = np.zeros((n_gt, self.number_of_proposals))
+ score_random = np.zeros((n_gt, self.number_of_proposals))
+ score_point_c = np.zeros((n_gt, self.number_of_proposals))
+ score_seg_mod = np.zeros((n_gt, self.number_of_proposals))
+ score_corner = np.zeros((n_gt, self.number_of_proposals))
+ stats_image = torch.zeros(n_gt, 9)
+ stats_off = np.zeros((n_gt, 10))
+ combinations = np.zeros((n_gt, 26))
+
+ pred_cubes_out = Cubes(torch.zeros(len(gt_boxes), 1, 15, device=images_raw.device), scores=torch.zeros(len(gt_boxes), 1, device=images_raw.device),labels=gt_box_classes)
+ pred_boxes_out = []
+
+ if self.training: # generate and save all proposals
+ assert not experiment_type['use_pred_boxes'], 'must use GT boxes for training'
+
+ pred_cubes, pred_boxes, _, _ = self.predict_cubes(gt_boxes, (prior_dims_mean, prior_dims_std), depth_maps.tensor, im_shape, Ks_scaled_per_box, proposal_function, normal_vec)
+ pred_cubes.scores = torch.zeros(pred_cubes.tensor.shape[:-1], device=pred_cubes.tensor.device)
+
+ if experiment_type['pseudo_gt'] == 'learn':
+ for i, (gt_box, pred_boxe) in enumerate(zip(gt_boxes, pred_boxes)):
+ IoU2D_scores = score_iou(Boxes(gt_box.unsqueeze(0)), pred_boxe)
+ pred_cubes.scores[i] = IoU2D_scores
+ return pred_cubes
+
+ elif experiment_type['pseudo_gt'] == 'pseudo':
+ gt_cubes = Cubes(torch.cat((gt_boxes3D[:,6:].unsqueeze(0),gt_boxes3D[:,3:6].unsqueeze(0), gt_poses.view(n_gt,9).unsqueeze(0)),dim=2).permute(1,0,2))
+ for i in range(n_gt):
+ bube_corners = pred_cubes[i].get_bube_corners(Ks_scaled_per_box, im_shape)
+ IoU2D_scores = score_iou(cubes_to_box(gt_cubes[i], Ks_scaled_per_box, im_shape)[0], pred_boxes[i])
+ dim_scores = score_dimensions((prior_dims_mean[i], prior_dims_std[i]), pred_cubes[i].dimensions[0], gt_boxes[i], pred_boxes[i])
+ corners_scores = score_corners(mask_per_image_cpu[i][0], bube_corners)
+ combined_score = np.array(IoU2D_scores.cpu())*np.array(dim_scores.cpu())*np.array(corners_scores.cpu())
+
+ score_to_use = combined_score
+ highest_score = np.argmax(score_to_use)
+ pred_cube = pred_cubes[i,highest_score]
+ pred_cubes_out.scores[i] = torch.as_tensor(score_to_use[highest_score])
+ pred_cubes_out.tensor[i] = pred_cube.tensor[0]
+ pred_boxes_out.append(pred_boxes[0][int(highest_score)])
+ pred_boxes_out = Boxes.cat(pred_boxes_out)
+
+ pred_instances = [Instances(size) for size in images_raw.image_sizes] # each instance object contains all boxes in one image, the list is for each image
+ for instances_i in pred_instances:
+ instances_i.pred_boxes = pred_boxes_out
+ instances_i.scores = pred_cubes_out.scores.squeeze(1)
+ instances_i.pred_classes = pred_cubes_out.labels
+ instances_i.pred_bbox3D = pred_cubes_out.get_all_corners().squeeze(1)
+ instances_i.pred_center_cam = pred_cubes_out.centers.squeeze(1)
+ instances_i.pred_dimensions = pred_cubes_out.dimensions.squeeze(1)
+ instances_i.pred_pose = pred_cubes_out.rotations.squeeze(1)
+ instances_i.pred_center_2D = instances_i.pred_boxes.get_centers()
+
+ return pred_instances
+
+ if experiment_type['use_pred_boxes']:
+ pred_cubes, pred_boxes, _, _ = self.predict_cubes(gt_boxes, (prior_dims_mean, prior_dims_std), depth_maps.tensor, im_shape, Ks_scaled_per_box, proposal_function, normal_vec)
+ for i, (gt_box) in enumerate(gt_boxes):
+ bube_corners = pred_cubes[i].get_bube_corners(Ks_scaled_per_box, im_shape)
+ IoU2D_scores = score_iou(gt_boxes[i], pred_boxes[i])
+ dim_scores = score_dimensions((prior_dims_mean[i], prior_dims_std[i]), pred_cubes[i].dimensions[0], gt_boxes[i], pred_boxes[i])
+ corners_scores = score_corners(mask_per_image_cpu[i][0], bube_corners)
+ combined_score = np.array(IoU2D_scores.cpu())*np.array(dim_scores.cpu())*np.array(corners_scores.cpu())
+
+ score_to_use = combined_score
+ highest_score = np.argmax(score_to_use)
+ pred_cube = pred_cubes[i,highest_score]
+ pred_cubes_out.scores[i] = torch.as_tensor(score_to_use[highest_score])
+ pred_cubes_out.tensor[i] = pred_cube.tensor[0]
+ else:
+ assert len(gt_boxes3D) == len(gt_boxes), f"gt_boxes3D and gt_boxes should have the same length. but was {len(gt_boxes3D)} and {len(gt_boxes)} respectively."
+ gt_cubes = Cubes(torch.cat((gt_boxes3D[:,6:].unsqueeze(0),gt_boxes3D[:,3:6].unsqueeze(0), gt_poses.view(n_gt,9).unsqueeze(0)),dim=2).permute(1,0,2))
+ # gt_cubes_cpu = gt_cubes.to('cpu')
+
+ # many proposal functions at once.
+ if isinstance(proposal_function, list):
+ IoU3Ds = torch.zeros((n_gt, len(proposal_function), self.number_of_proposals), device=gt_cubes.device)
+ for i, iter_proposal_function in enumerate(proposal_function):
+ pred_cubes, _, _, _ = self.predict_cubes(gt_boxes, (prior_dims_mean, prior_dims_std), depth_maps.tensor, im_shape, Ks_scaled_per_box, iter_proposal_function, normal_vec, gt_cubes)
+ # pred_cubes = pred_cubes.to('cpu')
+ for j in range(n_gt):
+ IoU3D = iou_3d(gt_cubes[j], pred_cubes[j])
+ IoU3Ds[j, i, :] = IoU3D
+ return IoU3Ds
+ else:
+ pred_cubes, pred_boxes, stats_image, stats_ranges = self.predict_cubes(gt_boxes, (prior_dims_mean, prior_dims_std), depth_maps.tensor, im_shape, Ks_scaled_per_box, proposal_function, normal_vec, gt_cubes)
+
+ for i in range(n_gt):
+ # iou
+ IoU3D = iou_3d(gt_cubes[i].to('cpu'), pred_cubes[i].to('cpu')).cpu().numpy()
+
+ # With gt included
+ #IoU3D[-1] = 1
+ #pred_cubes[i].tensor[0,-1] = gt_cubes[i].tensor[0,0,:]
+
+ # scoring
+ bube_corners = pred_cubes[i].get_bube_corners(Ks_scaled_per_box, im_shape)
+ IoU2D_scores = score_iou(cubes_to_box(gt_cubes[i], Ks_scaled_per_box, im_shape)[0], pred_boxes[i])
+ point_cloud_scores = score_point_cloud(torch.from_numpy(points_no_ground).to(pred_cubes.device), pred_cubes[i])
+ segment_scores = score_segmentation(mask_per_image_cpu[i][0], bube_corners)
+ dim_scores = score_dimensions((prior_dims_mean[i], prior_dims_std[i]), pred_cubes[i].dimensions[0], gt_boxes[i], pred_boxes[i])
+ seg_mod_scores = score_mod_segmentation(mask_per_image_cpu[i][0], bube_corners)
+ corners_scores = score_corners(mask_per_image_cpu[i][0], bube_corners)
+ combined_score = np.array(IoU2D_scores.cpu())*np.array(dim_scores.cpu())*np.array(corners_scores.cpu())#*np.array(seg_mod_scores.cpu())
+ random_score = np.random.rand(self.number_of_proposals)
+
+ score_IoU2D[i,:] = self.accumulate_scores(IoU2D_scores.cpu().numpy(), IoU3D)
+ score_point_c[i,:] = self.accumulate_scores(point_cloud_scores.cpu().numpy(), IoU3D)
+ score_seg[i,:] = self.accumulate_scores(segment_scores.numpy(), IoU3D)
+ score_dim[i,:] = self.accumulate_scores(dim_scores.cpu().numpy(), IoU3D)
+ score_seg_mod[i,:] = self.accumulate_scores(seg_mod_scores.cpu().numpy(), IoU3D)
+ score_corner[i,:] = self.accumulate_scores(corners_scores.cpu().numpy(), IoU3D)
+ score_combined[i,:] = self.accumulate_scores(combined_score, IoU3D)
+ score_random[i,:] = self.accumulate_scores(random_score, IoU3D)
+
+ # This will not be pretty
+ combinations[i,0] = self.accumulate_scores(np.array(IoU2D_scores.cpu())*np.array(seg_mod_scores.cpu()), IoU3D)[0]
+ combinations[i,1] = self.accumulate_scores(np.array(IoU2D_scores.cpu())*np.array(dim_scores.cpu()), IoU3D)[0]
+ combinations[i,2] = self.accumulate_scores(np.array(IoU2D_scores.cpu())*np.array(corners_scores.cpu()), IoU3D)[0]
+ combinations[i,3] = self.accumulate_scores(np.array(IoU2D_scores.cpu())*np.array(point_cloud_scores.cpu()), IoU3D)[0]
+ combinations[i,4] = self.accumulate_scores(np.array(IoU2D_scores.cpu())*np.array(seg_mod_scores.cpu())*np.array(dim_scores.cpu()), IoU3D)[0]
+ combinations[i,5] = self.accumulate_scores(np.array(IoU2D_scores.cpu())*np.array(seg_mod_scores.cpu())*np.array(corners_scores.cpu()), IoU3D)[0]
+ combinations[i,6] = self.accumulate_scores(np.array(IoU2D_scores.cpu())*np.array(seg_mod_scores.cpu())*np.array(point_cloud_scores.cpu()), IoU3D)[0]
+ combinations[i,7] = self.accumulate_scores(np.array(IoU2D_scores.cpu())*np.array(dim_scores.cpu())*np.array(corners_scores.cpu()), IoU3D)[0]
+ combinations[i,8] = self.accumulate_scores(np.array(IoU2D_scores.cpu())*np.array(dim_scores.cpu())*np.array(point_cloud_scores.cpu()), IoU3D)[0]
+ combinations[i,9] = self.accumulate_scores(np.array(IoU2D_scores.cpu())*np.array(corners_scores.cpu())*np.array(point_cloud_scores.cpu()), IoU3D)[0]
+ combinations[i,10] = self.accumulate_scores(np.array(IoU2D_scores.cpu())*np.array(seg_mod_scores.cpu())*np.array(point_cloud_scores.cpu()), IoU3D)[0]
+ combinations[i,11] = self.accumulate_scores(np.array(IoU2D_scores.cpu())*np.array(seg_mod_scores.cpu())*np.array(dim_scores.cpu())*np.array(point_cloud_scores.cpu()), IoU3D)[0]
+ combinations[i,12] = self.accumulate_scores(np.array(IoU2D_scores.cpu())*np.array(seg_mod_scores.cpu())*np.array(corners_scores.cpu())*np.array(point_cloud_scores.cpu()), IoU3D)[0]
+ combinations[i,13] = self.accumulate_scores(np.array(IoU2D_scores.cpu())*np.array(dim_scores.cpu())*np.array(corners_scores.cpu())*np.array(point_cloud_scores.cpu()), IoU3D)[0]
+ combinations[i,14] = self.accumulate_scores(np.array(IoU2D_scores.cpu())*np.array(seg_mod_scores.cpu())*np.array(dim_scores.cpu())*np.array(corners_scores.cpu())*np.array(point_cloud_scores.cpu()), IoU3D)[0]
+ combinations[i,15] = self.accumulate_scores(np.array(seg_mod_scores.cpu())*np.array(dim_scores.cpu()), IoU3D)[0]
+ combinations[i,16] = self.accumulate_scores(np.array(seg_mod_scores.cpu())*np.array(corners_scores.cpu()), IoU3D)[0]
+ combinations[i,17] = self.accumulate_scores(np.array(seg_mod_scores.cpu())*np.array(point_cloud_scores.cpu()), IoU3D)[0]
+ combinations[i,18] = self.accumulate_scores(np.array(seg_mod_scores.cpu())*np.array(dim_scores.cpu())*np.array(corners_scores.cpu()), IoU3D)[0]
+ combinations[i,19] = self.accumulate_scores(np.array(seg_mod_scores.cpu())*np.array(dim_scores.cpu())*np.array(point_cloud_scores.cpu()), IoU3D)[0]
+ combinations[i,20] = self.accumulate_scores(np.array(seg_mod_scores.cpu())*np.array(corners_scores.cpu())*np.array(point_cloud_scores.cpu()), IoU3D)[0]
+ combinations[i,21] = self.accumulate_scores(np.array(seg_mod_scores.cpu())*np.array(dim_scores.cpu())*np.array(corners_scores.cpu())*np.array(point_cloud_scores.cpu()), IoU3D)[0]
+ combinations[i,22] = self.accumulate_scores(np.array(dim_scores.cpu())*np.array(corners_scores.cpu()), IoU3D)[0]
+ combinations[i,23] = self.accumulate_scores(np.array(dim_scores.cpu())*np.array(point_cloud_scores.cpu()), IoU3D)[0]
+ combinations[i,24] = self.accumulate_scores(np.array(dim_scores.cpu())*np.array(corners_scores.cpu())*np.array(point_cloud_scores.cpu()), IoU3D)[0]
+ combinations[i,25] = self.accumulate_scores(np.array(corners_scores.cpu())*np.array(point_cloud_scores.cpu()), IoU3D)[0]
+
+ score_to_use = combined_score
+ highest_score = np.argmax(score_to_use)
+ pred_cube = pred_cubes[i,highest_score]
+
+
+ """
+ ### %%% Part TWO
+ highest_scores = np.argsort(score_to_use)[-10:][::-1]
+ cubes_tensor = pred_cubes[i].tensor[:,highest_scores.tolist()]
+
+ variational_cubes = cubes_tensor.repeat(int(number_of_proposals/10),1,1).view(1,number_of_proposals, 15)
+ variational_cubes[:,:,:1] += (torch.randn(number_of_proposals, 1, device=pred_cubes.device) * 0.1)
+ variational_cubes[:,:,1:2] += (torch.randn(number_of_proposals, 1, device=pred_cubes.device) * 0.05)
+ variational_cubes[:,:,2:3] += (torch.randn(number_of_proposals, 1, device=pred_cubes.device) * 0.2)
+ variational_cubes[:,:,3:6] += (torch.randn(number_of_proposals, 3, device=pred_cubes.device) * 0.1)
+ variational_cubes[:,:,3:6] = torch.clamp(variational_cubes[:, :, 3:6], min=0.03)
+ #variational_cubes[:,:,6:] += (torch.randn(number_of_proposals, 9, device=pred_cubes.device) * 0.01)
+ var_cubes = Cubes(variational_cubes)
+ var_boxes = cubes_to_box(var_cubes, Ks_scaled_per_box, im_shape)[0]
+ IoU3D = iou_3d(gt_cubes[i], var_cubes).cpu().numpy()
+
+ # scoring
+ bube_corners = var_cubes.get_bube_corners(Ks_scaled_per_box, im_shape)
+ IoU2D_scores = score_iou(cubes_to_box(gt_cubes[i], Ks_scaled_per_box, im_shape)[0], var_boxes)
+ point_cloud_scores = score_point_cloud(torch.from_numpy(points_no_ground).to(var_cubes.device), var_cubes)
+ segment_scores = score_segmentation(mask_per_image_cpu[i][0], bube_corners)
+ dim_scores = score_dimensions((prior_dims_mean[i], prior_dims_std[i]), var_cubes.dimensions[0], gt_boxes[i], var_boxes)
+ seg_mod_scores = score_mod_segmentation(mask_per_image_cpu[i][0], bube_corners)
+ corners_scores = score_corners(mask_per_image_cpu[i][0], bube_corners)
+ combined_score = np.array(IoU2D_scores.cpu())*np.array(corners_scores.cpu())*np.array(dim_scores.cpu())
+ random_score = np.random.rand(number_of_proposals)
+
+ score_IoU2D[i,:] = self.accumulate_scores(IoU2D_scores.cpu().numpy(), IoU3D)
+ score_point_c[i,:] = self.accumulate_scores(point_cloud_scores.cpu().numpy(), IoU3D)
+ score_seg[i,:] = self.accumulate_scores(segment_scores.numpy(), IoU3D)
+ score_dim[i,:] = self.accumulate_scores(dim_scores.cpu().numpy(), IoU3D)
+ score_seg_mod[i,:] = self.accumulate_scores(seg_mod_scores.cpu().numpy(), IoU3D)
+ score_corner[i,:] = self.accumulate_scores(corners_scores.cpu().numpy(), IoU3D)
+ score_combined[i,:] = self.accumulate_scores(combined_score, IoU3D)
+ score_random[i,:] = self.accumulate_scores(random_score, IoU3D)
+
+ score_to_use = combined_score
+ highest_score = np.argmax(score_to_use)
+ pred_cube = var_cubes[0,highest_score]
+ """
+
+ gt_cube_meshes.append(gt_cubes[i].get_cubes().__getitem__(0).detach())
+ pred_cubes_out.scores[i] = torch.as_tensor(score_to_use[highest_score])
+ pred_cubes_out.tensor[i] = pred_cube.tensor[0]
+ pred_boxes_out.append(pred_boxes[0][int(highest_score)])
+ #pred_boxes_out.append(var_boxes[int(highest_score)])
+
+ # stats
+ sum_percentage_empty_boxes += int(np.count_nonzero(IoU3D == 0.0)/IoU3D.size*100)
+ nested_list = [[IoU3D.max()],abs(gt_cubes[i].centers.cpu().numpy()-pred_cube.centers.cpu().numpy())[0][0]/stats_ranges[i,:3],abs(gt_cubes[i].dimensions.cpu().numpy()-pred_cube.dimensions.cpu().numpy())[0][0]/stats_ranges[i,3:6],abs(util.mat2euler(gt_cubes[i].rotations[0][0])-util.mat2euler(pred_cube.rotations[0][0]))/stats_ranges[i,6:]]
+ stats_off[i] = [item for sublist in nested_list for item in sublist]
+ stat_empty_boxes = sum_percentage_empty_boxes/n_gt
+ pred_boxes_out = Boxes.cat(pred_boxes_out)
+ p_info = Plotinfo(pred_cubes_out, gt_cube_meshes, gt_boxes3D, gt_boxes, pred_boxes_out, gt_box_classes, mask_per_image, Ks_scaled_per_box.cpu().numpy())
+
+ if experiment_type['output_recall_scores']: # MABO
+ return p_info, score_IoU2D, score_seg, score_dim, score_combined, score_random, score_point_c, stat_empty_boxes, stats_image, stats_off, score_seg_mod, score_corner, combinations
+
+ elif not experiment_type['output_recall_scores']: # AP
+ # list of Instances with the fields: pred_boxes, scores, pred_classes, pred_bbox3D, pred_center_cam, pred_center_2D, pred_dimensions, pred_pose
+ # it is possible to assign multiple element to each Instances object at once.
+ # such that the loop can be over the images.
+ pred_instances = instances if not self.training else \
+ [Instances(size) for size in images_raw.image_sizes]
+ for instances_i in pred_instances:
+ instances_i.pred_boxes = gt_boxes
+ # instances_i.pred_boxes = Boxes.cat(cubes_to_box(pred_cubes_out, Ks_scaled_per_box, im_shape))
+ instances_i.scores = pred_cubes_out.scores.squeeze(1)
+ instances_i.pred_classes = pred_cubes_out.labels
+ instances_i.pred_bbox3D = pred_cubes_out.get_all_corners().squeeze(1)
+ instances_i.pred_center_cam = pred_cubes_out.centers.squeeze(1)
+ instances_i.pred_dimensions = pred_cubes_out.dimensions.squeeze(1)
+ instances_i.pred_pose = pred_cubes_out.rotations.squeeze(1)
+ instances_i.pred_center_2D = instances_i.pred_boxes.get_centers()
+
+ return pred_instances
+
+
+@ROI_HEADS_REGISTRY.register()
+class ROIHeads3DScore(StandardROIHeads):
+
+ @configurable
+ def __init__(
+ self,
+ *,
+ ignore_thresh: float,
+ cube_head: nn.Module,
+ cube_pooler: nn.Module,
+ loss_w_3d: float,
+ loss_w_iou: float,
+ loss_w_seg: float,
+ loss_w_pose: float,
+ loss_w_normal_vec: float,
+ loss_w_z: float,
+ loss_w_dims: float,
+ loss_w_depth: float,
+ use_confidence: float,
+ inverse_z_weight: bool,
+ z_type: str,
+ pose_type: str,
+ cluster_bins: int,
+ priors = None,
+ dims_priors_enabled = None,
+ dims_priors_func = None,
+ disentangled_loss=None,
+ virtual_depth=None,
+ virtual_focal=None,
+ test_scale=None,
+ allocentric_pose=None,
+ chamfer_pose=None,
+ scale_roi_boxes=None,
+ loss_functions=['dims', 'pose_alignment', 'pose_ground', 'iou', 'segmentation', 'z', 'z_pseudo_gt_patch'],
+ segmentor,
+ **kwargs,
+ ):
+ super().__init__(**kwargs)
+
+ self.scale_roi_boxes = scale_roi_boxes
+ self.segmentor = segmentor
+
+ # rotation settings
+ self.allocentric_pose = allocentric_pose
+ self.chamfer_pose = chamfer_pose
+
+ # virtual settings
+ self.virtual_depth = virtual_depth
+ self.virtual_focal = virtual_focal
+
+ # loss weights, <=0 is off
+ self.loss_w_3d = loss_w_3d
+ self.loss_w_iou = loss_w_iou
+ self.loss_w_seg = loss_w_seg
+ self.loss_w_pose = loss_w_pose
+ self.loss_w_normal_vec = loss_w_normal_vec
+ self.loss_w_z = loss_w_z
+ self.loss_w_dims = loss_w_dims
+ self.loss_w_depth = loss_w_depth
+
+ # loss functions
+ self.loss_functions = loss_functions
+
+ # loss modes
+ self.disentangled_loss = disentangled_loss
+ self.inverse_z_weight = inverse_z_weight
+
+ # misc
+ self.test_scale = test_scale
+ self.ignore_thresh = ignore_thresh
+
+ # related to network outputs
+ self.z_type = z_type
+ self.pose_type = pose_type
+ self.use_confidence = use_confidence
+
+ # related to priors
+ self.cluster_bins = cluster_bins
+ self.dims_priors_enabled = dims_priors_enabled
+ self.dims_priors_func = dims_priors_func
+
+ # if there is no 3D loss, then we don't need any heads.
+ # if loss_w_3d > 0:
+
+ self.cube_head = cube_head
+ self.cube_pooler = cube_pooler
+
+ # the dimensions could rely on pre-computed priors
+ if self.dims_priors_enabled and priors is not None:
+ self.priors_dims_per_cat = nn.Parameter(torch.FloatTensor(priors['priors_dims_per_cat']).unsqueeze(0))
+ else:
+ self.priors_dims_per_cat = nn.Parameter(torch.ones(1, self.num_classes, 2, 3))
+
+ # Optionally, refactor priors and store them in the network params
+ if self.cluster_bins > 1 and priors is not None:
+
+ # the depth could have been clustered based on 2D scales
+ priors_z_scales = torch.stack([torch.FloatTensor(prior[1]) for prior in priors['priors_bins']])
+ self.priors_z_scales = nn.Parameter(priors_z_scales)
+
+ else:
+ self.priors_z_scales = nn.Parameter(torch.ones(self.num_classes, self.cluster_bins))
+
+ # the depth can be based on priors
+ if self.z_type == 'clusters':
+
+ assert self.cluster_bins > 1, 'To use z_type of priors, there must be more than 1 cluster bin'
+
+ if priors is None:
+ self.priors_z_stats = nn.Parameter(torch.ones(self.num_classes, self.cluster_bins, 2).float())
+ else:
+
+ # stats
+ priors_z_stats = torch.cat([torch.FloatTensor(prior[2]).unsqueeze(0) for prior in priors['priors_bins']])
+ self.priors_z_stats = nn.Parameter(priors_z_stats)
+
+
+ @classmethod
+ def from_config(cls, cfg, input_shape: Dict[str, ShapeSpec], priors=None):
+
+ ret = super().from_config(cfg, input_shape)
+
+ # pass along priors
+ ret["box_predictor"] = FastRCNNOutputs(cfg, ret['box_head'].output_shape)
+ ret.update(cls._init_cube_head(cfg, input_shape))
+ ret["priors"] = priors
+
+ return ret
+
+ @classmethod
+ def _init_cube_head(self, cfg, input_shape: Dict[str, ShapeSpec]):
+
+ in_features = cfg.MODEL.ROI_HEADS.IN_FEATURES
+ pooler_scales = tuple(1.0 / input_shape[k].stride for k in in_features)
+ pooler_resolution = cfg.MODEL.ROI_CUBE_HEAD.POOLER_RESOLUTION
+ pooler_sampling_ratio = cfg.MODEL.ROI_CUBE_HEAD.POOLER_SAMPLING_RATIO
+ pooler_type = cfg.MODEL.ROI_CUBE_HEAD.POOLER_TYPE
+
+ cube_pooler = ROIPooler(
+ output_size=pooler_resolution,
+ scales=pooler_scales,
+ sampling_ratio=pooler_sampling_ratio,
+ pooler_type=pooler_type,
+ )
+
+ in_channels = [input_shape[f].channels for f in in_features][0]
+ shape = ShapeSpec(
+ channels=in_channels, width=pooler_resolution, height=pooler_resolution
+ )
+
+ cube_head = build_cube_head(cfg, shape)
+ logger.info('Loss functions: %s', cfg.loss_functions)
+ possible_losses = ['dims', 'pose_alignment', 'pose_ground', 'iou', 'segmentation', 'z', 'z_pseudo_gt_patch', 'z_pseudo_gt_center','depth']
+ assert all([x in possible_losses for x in cfg.loss_functions]), f'loss functions must be in {possible_losses}, but was {cfg.loss_functions}'
+
+ if 'segmentation' in cfg.loss_functions or 'depth' in cfg.loss_functions:
+ segmentor = init_segmentation(device=cfg.MODEL.DEVICE)
+ else:
+ segmentor = None
+
+ return {
+ 'cube_head': cube_head,
+ 'cube_pooler': cube_pooler,
+ 'use_confidence': cfg.MODEL.ROI_CUBE_HEAD.USE_CONFIDENCE,
+ 'inverse_z_weight': cfg.MODEL.ROI_CUBE_HEAD.INVERSE_Z_WEIGHT,
+ 'loss_w_3d': cfg.MODEL.ROI_CUBE_HEAD.LOSS_W_3D,
+ 'loss_w_iou': cfg.MODEL.ROI_CUBE_HEAD.LOSS_W_IOU,
+ 'loss_w_seg': cfg.MODEL.ROI_CUBE_HEAD.LOSS_W_SEG,
+ 'loss_w_pose': cfg.MODEL.ROI_CUBE_HEAD.LOSS_W_POSE,
+ 'loss_w_dims': cfg.MODEL.ROI_CUBE_HEAD.LOSS_W_DIMS,
+ 'loss_w_normal_vec': cfg.MODEL.ROI_CUBE_HEAD.LOSS_W_NORMAL_VEC,
+ 'loss_w_z': cfg.MODEL.ROI_CUBE_HEAD.LOSS_W_Z,
+ 'loss_w_depth': cfg.MODEL.ROI_CUBE_HEAD.LOSS_W_DEPTH,
+ 'z_type': cfg.MODEL.ROI_CUBE_HEAD.Z_TYPE,
+ 'pose_type': cfg.MODEL.ROI_CUBE_HEAD.POSE_TYPE,
+ 'dims_priors_enabled': cfg.MODEL.ROI_CUBE_HEAD.DIMS_PRIORS_ENABLED,
+ 'dims_priors_func': cfg.MODEL.ROI_CUBE_HEAD.DIMS_PRIORS_FUNC,
+ 'disentangled_loss': cfg.MODEL.ROI_CUBE_HEAD.DISENTANGLED_LOSS,
+ 'virtual_depth': cfg.MODEL.ROI_CUBE_HEAD.VIRTUAL_DEPTH,
+ 'virtual_focal': cfg.MODEL.ROI_CUBE_HEAD.VIRTUAL_FOCAL,
+ 'test_scale': cfg.INPUT.MIN_SIZE_TEST,
+ 'chamfer_pose': cfg.MODEL.ROI_CUBE_HEAD.CHAMFER_POSE,
+ 'allocentric_pose': cfg.MODEL.ROI_CUBE_HEAD.ALLOCENTRIC_POSE,
+ 'cluster_bins': cfg.MODEL.ROI_CUBE_HEAD.CLUSTER_BINS,
+ 'ignore_thresh': cfg.MODEL.RPN.IGNORE_THRESHOLD,
+ 'scale_roi_boxes': cfg.MODEL.ROI_CUBE_HEAD.SCALE_ROI_BOXES,
+ 'loss_functions': cfg.loss_functions,
+ 'segmentor': segmentor,
+ }
+
+
+ def forward(self, images, images_raw, ground_maps, depth_maps, features, proposals, Ks, im_scales_ratio, targets):
+
+ im_dims = [image.shape[1:] for image in images]
+
+ del images
+
+ if self.training:
+ proposals = self.label_and_sample_proposals(proposals, targets)
+
+ losses = self._forward_box(features, proposals)
+ if self.loss_w_3d > 0:
+ tmp_list = [x.gt_boxes3D.tolist() for x in targets]
+ idx_list = []
+ for i in range(len(tmp_list)):
+ for j in range(len(tmp_list[i])):
+ idx_list.append(tmp_list[i][j][0])
+
+
+ first_occurrence_indices = {}
+ unique_counter = 0
+ result_indices = []
+
+ for entry in idx_list:
+ if entry not in first_occurrence_indices:
+ first_occurrence_indices[entry] = unique_counter
+ unique_counter += 1
+ result_indices.append(first_occurrence_indices[entry])
+ if 'segmentation' in self.loss_functions or 'depth' in self.loss_functions:
+ mask_per_image = self.object_masks(images_raw.tensor, targets) # over all images in batch
+ masks_all_images = [sublist for outer_list in mask_per_image for sublist in outer_list]
+ else:
+ mask_per_image, masks_all_images = None, None
+
+ instances_3d, losses_cube = self._forward_cube(features, proposals, Ks, im_dims, im_scales_ratio, masks_all_images, first_occurrence_indices, ground_maps, depth_maps)
+ losses.update(losses_cube)
+
+ else:
+ instances_3d = None
+
+ return instances_3d, losses
+
+ else:
+
+ # when oracle is available, by pass the box forward.
+ # simulate the predicted instances by creating a new
+ # instance for each passed in image.
+ if isinstance(proposals, list) and ~np.any([isinstance(p, Instances) for p in proposals]):
+ pred_instances = []
+ for proposal, im_dim in zip(proposals, im_dims):
+
+ pred_instances_i = Instances(im_dim)
+ pred_instances_i.pred_boxes = Boxes(proposal['gt_bbox2D'])
+ pred_instances_i.pred_classes = proposal['gt_classes']
+ pred_instances_i.scores = torch.ones_like(proposal['gt_classes']).float()
+ pred_instances.append(pred_instances_i)
+ else:
+ pred_instances = self._forward_box(features, proposals)
+
+ mask_per_image, masks_all_images, first_occurrence_indices = None, None, None
+ pred_instances = self._forward_cube(features, pred_instances, Ks, im_dims, im_scales_ratio, masks_all_images, first_occurrence_indices, ground_maps, depth_maps)
+ return pred_instances, {}
+
+ def _forward_box(self, features: Dict[str, torch.Tensor], proposals: List[Instances]):
+ """
+ Forward logic of the box prediction branch. If `self.train_on_pred_boxes is True`,
+ the function puts predicted boxes in the `proposal_boxes` field of `proposals` argument.
+
+ Args:
+ features (dict[str, Tensor]): mapping from feature map names to tensor.
+ Same as in :meth:`ROIHeads.forward`.
+ proposals (list[Instances]): the per-image object proposals with
+ their matching ground truth.
+ Each has fields "proposal_boxes", and "objectness_logits",
+ "gt_classes", "gt_boxes".
+
+ Returns:
+ In training, a dict of losses.
+ In inference, a list of `Instances`, the predicted instances.
+ """
+ features = [features[f] for f in self.box_in_features]
+ box_features = self.box_pooler(features, [x.proposal_boxes for x in proposals])
+ box_features = self.box_head(box_features)
+ predictions = self.box_predictor(box_features)
+ del box_features
+
+ if self.training:
+ losses = self.box_predictor.losses(
+ predictions, proposals,
+ )
+ pred_boxes = self.box_predictor.predict_boxes_for_gt_classes(
+ predictions, proposals
+ )
+ for proposals_per_image, pred_boxes_per_image in zip(proposals, pred_boxes):
+ proposals_per_image.pred_boxes = Boxes(pred_boxes_per_image)
+
+ # proposals is modified in-place below, so losses must be computed first.
+ if self.train_on_pred_boxes:
+ with torch.no_grad():
+ pred_boxes = self.box_predictor.predict_boxes_for_gt_classes(
+ predictions, proposals
+ )
+ for proposals_per_image, pred_boxes_per_image in zip(proposals, pred_boxes):
+ proposals_per_image.proposal_boxes = Boxes(pred_boxes_per_image)
+ return losses
+ else:
+ pred_instances, _ = self.box_predictor.inference(predictions, proposals, )
+ return pred_instances
+
+ def l1_loss(self, vals, target):
+ return F.smooth_l1_loss(vals, target, reduction='none', beta=0.0)
+
+ def chamfer_loss(self, vals, target):
+ B = vals.shape[0]
+ xx = vals.view(B, 8, 1, 3)
+ yy = target.view(B, 1, 8, 3)
+ l1_dist = (xx - yy).abs().sum(-1)
+ l1 = (l1_dist.min(1).values.mean(-1) + l1_dist.min(2).values.mean(-1))
+ return l1
+
+ # optionally, scale proposals to zoom RoI in (<1.0) our out (>1.0)
+ def scale_proposals(self, proposal_boxes):
+ if self.scale_roi_boxes > 0:
+
+ proposal_boxes_scaled = []
+ for boxes in proposal_boxes:
+ centers = boxes.get_centers()
+ widths = boxes.tensor[:, 2] - boxes.tensor[:, 0]
+ heights = boxes.tensor[:, 2] - boxes.tensor[:, 0]
+ x1 = centers[:, 0] - 0.5*widths*self.scale_roi_boxes
+ x2 = centers[:, 0] + 0.5*widths*self.scale_roi_boxes
+ y1 = centers[:, 1] - 0.5*heights*self.scale_roi_boxes
+ y2 = centers[:, 1] + 0.5*heights*self.scale_roi_boxes
+ boxes_scaled = Boxes(torch.stack([x1, y1, x2, y2], dim=1))
+ proposal_boxes_scaled.append(boxes_scaled)
+ else:
+ proposal_boxes_scaled = proposal_boxes
+
+ return proposal_boxes_scaled
+
+ def object_masks(self, images, instances):
+ '''list of masks for each object in the image.
+ Returns
+ ------
+ mask_per_image: List of torch.Tensor of shape (N_instance, 1, H, W)
+ '''
+ org_shape = images.shape[-2:]
+ resize_transform = ResizeLongestSide(self.segmentor.image_encoder.img_size)
+ batched_input = []
+ images = resize_transform.apply_image_torch(images*1.0)# .permute(2, 0, 1).contiguous()
+ for image, instance in zip(images, instances):
+ boxes = instance.gt_boxes.tensor
+ transformed_boxes = resize_transform.apply_boxes_torch(boxes, org_shape) # Bx4
+ batched_input.append({'image': image, 'boxes': transformed_boxes, 'original_size':org_shape})
+
+ seg_out = self.segmentor(batched_input, multimask_output=False)
+
+ mask_per_image = [i['masks'] for i in seg_out]
+ return mask_per_image
+
+ def dice_loss(self, y, y_hat):
+ '''Andreas: i am extremely unconfident in the correctness of this implementation
+
+ taken from my implementation in the DLCV course
+
+ see also: https://gist.github.com/weiliu620/52d140b22685cf9552da4899e2160183'''
+
+ smooth = 1
+ y_hat = F.sigmoid(y_hat)
+
+ y_hat = y_hat.view(-1)
+ y = y.view(-1)
+
+ intersection = (y_hat * y).sum()
+ dice = (2.*intersection + smooth)/(y_hat.sum() + y.sum() + smooth)
+ return 1 - dice
+
+ def segment_loss(self, gt_mask, bube_corners, at_which_mask_idx, loss='focal'):
+ n = len(bube_corners)
+ y_hat = []
+ y = []
+ for i in range(n):
+ gt_mask_i = gt_mask[at_which_mask_idx[i]][0]
+ bube_corners_i = bube_corners[i]
+ # just need the shape of the gt_mask
+ bube_mask = convex_hull(gt_mask[0].squeeze(), bube_corners_i)
+
+ gt_mask_i = (gt_mask_i * 1.0).float()
+ y.append(gt_mask_i)
+ y_hat.append(bube_mask)
+
+ y = torch.stack(y)
+ y_hat = torch.stack(y_hat)
+
+ if loss == 'bce':
+ score = F.binary_cross_entropy_with_logits(y, y_hat, reduction='none').mean((1,2)) # mean over h,w
+ elif loss == 'dice':
+ score = self.dice_loss(y, y_hat)
+ elif loss == 'focal':
+ score = sigmoid_focal_loss(y, y_hat, reduction='none').mean((1,2))
+ return score
+
+ def pose_loss(self, cube_pose:torch.Tensor, num_boxes_per_image:list[int]):
+ '''
+ Loss based on pose consistency within a single image
+ generate all combinations of poses as one row of the combination matrix at the time
+ this will give the equivalent to the lower triangle of the matrix
+ '''
+ loss_pose = torch.zeros(1, device=cube_pose.device)
+ fail_count = 0
+ for cube_pose_ in cube_pose.split(num_boxes_per_image):
+ # normalise with the number of elements in the lower triangle to make the loss more fair between images with different number of boxes
+ # we don't really care about the eps
+ # we cannot use this when there is only one cube in an image, so skip it
+ if len(cube_pose_) == 1:
+ fail_count += 1
+ continue
+ loss_pose_t = 1-so3_relative_angle_batched(cube_pose_, eps=10000, cos_angle=True).abs()
+ loss_pose += torch.mean(loss_pose_t)
+ if fail_count == len(num_boxes_per_image): # ensure that loss is None if all images in batch only had 1 box
+ return None
+ return loss_pose * 1/(fail_count+1)
+
+ def normal_vector_from_maps(self, ground_maps, depth_maps, Ks, use_nth=5):
+ '''compute a normal vector corresponding to the ground from a point ground generated from a depth map'''
+ # ### point cloud
+ dvc = depth_maps.device
+ normal_vecs = []
+ # i cannot really see any other options than to loop over the them because the images have different sizes
+ for ground_map, depth_map, org_image_size, K in zip(ground_maps, depth_maps, depth_maps.image_sizes, Ks):
+ if ground_map.shape == (1,1): ground_map = None
+ z = depth_map[::use_nth,::use_nth]
+ focal_length_x, focal_length_y = K[0,0], K[1,1]
+ u, v = torch.meshgrid(torch.arange(focal_length_x, device=dvc), torch.arange(focal_length_y,device=dvc), indexing='xy')
+ cx, cy = K[0,2], K[1,2] # principal point of camera
+ # https://www.open3d.org/docs/0.7.0/python_api/open3d.geometry.create_point_cloud_from_depth_image.html
+ x = (u - cx) * z / focal_length_x
+ y = (v - cy) * z / focal_length_y
+ if ground_map is not None:
+ # select only the points in x,y,z that are part of the ground map
+ ground = ground_map[::use_nth,::use_nth]
+ zg = z[ground > 0]
+ xg = x[ground > 0]
+ yg = y[ground > 0]
+ else:
+ # the ground map also works to remove the padded 0's to the depth maps
+ # so in the case the ground map is not available we must ensure to only select the valid part of the image
+ mask = torch.ones(org_image_size, device=dvc)
+ image_without_pad = mask[::use_nth,::use_nth]
+ zg = z[image_without_pad > 0]
+ xg = x[image_without_pad > 0]
+ yg = y[image_without_pad > 0]
+
+ # normalise the points
+ points = torch.stack((xg, yg, zg), axis=-1)
+ plane = Plane_cuda()
+ # best_eq is the ground plane as a,b,c,d in the equation ax + by + cz + d = 0
+ best_eq, best_inliers = plane.fit_parallel(points, thresh=0.05, maxIteration=1000)
+ normal_vec = best_eq[:-1]
+
+ x_up = torch.tensor([1.0, 0.0, 0.0], device=dvc)
+ y_up = torch.tensor([0.0, 1.0, 0.0], device=dvc)
+ z_up = torch.tensor([0.0, 0.0, 1.0], device=dvc)
+ # make sure normal vector is consistent with y-up
+ if (normal_vec @ z_up).abs() > (normal_vec @ y_up).abs():
+ # this means the plane has been found as the back wall
+ # to rectify this we can turn the vector 90 degrees around the local x-axis
+ # note that this assumes that the walls are perpendicular to the floor
+ normal_vec = normal_vec[torch.tensor([0,2,1], device=dvc)] * torch.tensor([1, 1, -1], device=dvc)
+ if (normal_vec @ x_up).abs() > (normal_vec @ y_up).abs():
+ # this means the plane has been found as the side wall
+ # to rectify this we can turn the vector 90 degrees around the local y-axis
+ # note that this assumes that the walls are perpendicular to the floor
+ normal_vec = normal_vec[torch.tensor([2,0,1], device=dvc)] * torch.tensor([-1, 1, 1], device=dvc)
+ if normal_vec @ y_up < 0:
+ normal_vec *= -1
+ normal_vecs.append(normal_vec)
+
+ return torch.stack(normal_vecs)
+
+ def z_loss(self, gt_boxes:Boxes, cubes:Cubes, Ks, im_sizes, proj_boxes:Boxes):
+ max_count = 50 # 50 steps of 0.1 meters
+ num_preds = cubes.num_instances
+
+ # Find losses
+ scores = torch.zeros((num_preds), device=cubes.device)
+
+ gt_area = gt_boxes.area()
+
+ pred_center = proj_boxes.get_centers()
+ pred_area = proj_boxes.area()
+ gt_boxes_t = gt_boxes.tensor
+
+ is_within_gt_box = ((gt_boxes_t[:, 0] - max_count <= pred_center[:,0]) <= gt_boxes_t[:, 2] + max_count) & \
+ ((gt_boxes_t[:, 1] - max_count <= pred_center[:,1]) <= gt_boxes_t[:, 3] + max_count)
+ values_tensor = torch.linspace(0.0, (max_count-1)/10, max_count, device=cubes.device)
+ is_gt_smaller = gt_area < pred_area
+
+ for i in range(num_preds):
+ # Check if pred center is within gt box
+ if is_within_gt_box[i]:
+ cube_tensor = cubes[i].tensor
+ mod_cube_tensor = cube_tensor[0,0].clone().unsqueeze(0).repeat((max_count,1))
+
+ # Check if too small or too big.
+ if is_gt_smaller[i]: # NOTE has disadvantage when box has different shape, CAN FAIL TODO Change to checking each corner instead
+ mod_cube_tensor[:, 2] += values_tensor
+ else:
+ mod_cube_tensor[:, 2] -= values_tensor
+ mod_cube = Cubes(mod_cube_tensor)
+ mod_box = Boxes(cubes_to_box(mod_cube, Ks[i], im_sizes[i])[0].tensor)
+
+ pred_areas = mod_box.area()
+ mask_zero_area = (pred_areas == 0) * 10000000
+ pred_areas = pred_areas + mask_zero_area
+ idx = torch.argmin(self.l1_loss(gt_area[i].repeat(max_count), pred_areas))
+
+ scores[i] = self.l1_loss(cubes[i].tensor[0,0,2], mod_cube_tensor[idx,2])
+
+ else:
+ #If center is outside return something high?
+ scores[i] = torch.tensor(0.1 * max_count, requires_grad=True)
+
+ return scores/2
+
+ def pseudo_gt_z_box_loss(self, depth_maps, proposal_boxes:tuple[torch.Tensor], pred_z):
+ '''Compute the pseudo ground truth z loss based on the depth map
+ for now, use the median value depth constrained of the proposal box as the ground truth depth
+ Args:
+ depth_maps: detectron2 Imagelist
+ proposal_boxes: predicted 2d box. list[detectron2 Boxes of shape (N, 4)]
+ pred_z: predicted z. torch.Tensor of shape (N, 1)
+ Returns:
+ z_loss: torch.Tensor of shape (N, 1)'''
+ gt_z = []
+ for depth_map, boxes in zip(depth_maps, proposal_boxes):
+ boxes = Boxes(boxes)
+ h, w = depth_map.shape
+ # x1, y1, x2, y2 = box
+ # clamp boxes extending the image
+ boxes.clip((h, w))
+ # remove boxes fully outside the image
+ mask = boxes.area() > 0
+ boxes_in = boxes[mask]
+ # median of each of the depth maps corresponding each box
+ for box in boxes_in:
+ # TODO: this could be way more efficiently, but I don't know how to slice many boxes at once
+ gt_z.append(torch.median((depth_map[box[1].long():box[3].long(), box[0].long():box[2].long()])).unsqueeze(0))
+
+ # for boxes outside image, fall back to same method as in pseudo_gt_z_loss_point
+ boxes_out = boxes[~mask]
+ if len(boxes_out) == 0:
+ continue
+ xy = boxes_out.get_centers()
+ x = torch.clamp(xy[:,0],10,w-11)
+ y = torch.clamp(xy[:,1],10,h-11)
+ gt_z.append(depth_map[y.long(), x.long()])
+
+ gt_z_o = torch.cat(gt_z)
+ l1loss = self.l1_loss(pred_z, gt_z_o)
+ return l1loss
+
+ def dim_loss(self, priors:tuple[torch.Tensor], dimensions):
+ '''
+ priors : List
+ dimensions : List of Lists
+ P(dim|priors)
+ '''
+ [prior_mean, prior_std] = priors
+
+ # Drop rows of prior_mean and prior_std for rows in prior_std containing nan
+ mask = ~torch.isnan(prior_std).any(dim=1)
+ if not mask.all():
+ return None, None, None
+ prior_mean = prior_mean[mask]
+ prior_std = prior_std[mask]
+ dimensions = dimensions[mask]
+
+ # z-score ie how many std's we are from the mean
+ dimensions_scores = (dimensions - prior_mean).abs()/prior_std
+
+ dimensions_scores = torch.max(dimensions_scores - 1.0, torch.zeros_like(dimensions_scores, device=dimensions_scores.device))
+
+ return dimensions_scores[:,0], dimensions_scores[:,1], dimensions_scores[:,2]
+
+ def pseudo_gt_z_point_loss(self, depth_maps, pred_xy, pred_z, num_boxes_per_image):
+ '''Compute the pseudo ground truth z loss based on the depth map
+ for now, use the point in depth map corresponding to the center point of the pred box as the pseudo ground truth
+ Args:
+ depth_maps: detectron2 Imagelist
+ pred_xy: predicted centre. torch.Tensor of shape (N, 2)
+ pred_z: predicted z. torch.Tensor of shape (N, 1)
+ Returns:
+ z_loss: torch.Tensor of shape (N, 1)'''
+ gt_z = []
+ for depth_map, xy in zip(depth_maps, pred_xy.split(num_boxes_per_image)):
+ h, w = depth_map.shape
+ y, x = xy[:,1], xy[:,0]
+ # clamp points outside the image
+ x = torch.clamp(x,10,w-11)
+ y = torch.clamp(y,10,h-11)
+ gt_z.append(depth_map[y.long(), x.long()])
+ gt_z_o = torch.cat(gt_z)
+ l1loss = self.l1_loss(pred_z, gt_z_o)
+ return l1loss
+
+ def depth_range_loss(self, gt_mask, at_which_mask_idx, depth_maps, cubes, gt_boxes, num_instances):
+ """
+ Apply seg_mask on depth image, take difference in min and max values as GT value. Take length as prediction value. Then l1-loss.
+ """
+ gt_boxes_t = gt_boxes.tensor
+ counter = 0
+ gt_depths = []
+ corner_depths = cubes.get_all_corners()[:,0,:,2]
+ # max function gives both vals and idx, so we take only the vals
+ pred_depth = torch.max(corner_depths,dim=1)[0] - torch.min(corner_depths,dim=1)[0]
+
+ for depth_map, cube in zip(depth_maps, cubes.split(num_instances, dim=0)):
+ for j in range(cube.num_instances):
+ segmentation_mask = gt_mask[at_which_mask_idx[counter]][0]
+ depth_map = F.interpolate(depth_map.unsqueeze(0).unsqueeze(0),size=segmentation_mask.shape, mode='bilinear', align_corners=True).squeeze()
+ depth_range = depth_map[segmentation_mask]
+ # if segmentation fails, fall back to the bbox
+ if depth_range.numel() == 0:
+ depth_range = depth_map[gt_boxes_t[counter,1].long():gt_boxes_t[counter,3].long(), gt_boxes_t[counter,0].long():gt_boxes_t[counter,2].long()]
+ gt_depth = torch.quantile(depth_range,0.9) - torch.quantile(depth_range,0.1) #torch.max(depth_range) - torch.min(depth_range)
+ gt_depths.append(gt_depth)
+ counter += 1
+
+ gt_depths = torch.stack(gt_depths)
+ scores = self.l1_loss(gt_depths, pred_depth)
+
+ return scores
+
+
+ def _forward_cube(self, features, instances, Ks, im_current_dims, im_scales_ratio, masks_all_images, first_occurrence_indices, ground_maps, depth_maps):
+
+ features = [features[f] for f in self.in_features]
+
+ # training on foreground
+ if self.training:
+
+ losses = {}
+
+ # add up the amount we should normalize the losses by.
+ # this follows the same logic as the BoxHead, where each FG proposal
+ # is able to contribute the same amount of supervision. Technically,
+ # this value doesn't change during training unless the batch size is dynamic.
+ self.normalize_factor = max(sum([i.gt_classes.numel() for i in instances]), 1.0)
+
+ # The loss is only defined on positive proposals
+ proposals, _ = select_foreground_proposals(instances, self.num_classes)
+ proposal_boxes = [x.proposal_boxes for x in proposals]
+ pred_boxes = [x.pred_boxes for x in proposals]
+ box_classes = (torch.cat([p.gt_classes for p in proposals], dim=0) if len(proposals) else torch.empty(0))
+ gt_boxes3D = torch.cat([p.gt_boxes3D for p in proposals], dim=0,)
+ gt_poses = torch.cat([p.gt_poses for p in proposals], dim=0,)
+
+ assert len(gt_poses) == len(gt_boxes3D) == len(box_classes)
+
+ at_which_mask_idx = []
+ for entry in gt_boxes3D:
+ entry = entry[0].item()
+ at_which_mask_idx.append(first_occurrence_indices[entry])
+
+ # eval on all instances
+ else:
+ proposals = instances
+ pred_boxes = [x.pred_boxes for x in instances]
+ proposal_boxes = pred_boxes
+ box_classes = torch.cat([x.pred_classes for x in instances])
+
+ proposal_boxes_scaled = self.scale_proposals(proposal_boxes)
+
+ # forward features
+ cube_features = self.cube_pooler(features, proposal_boxes_scaled).flatten(1) #TODO should be gt boxes not proposals
+
+ n = cube_features.shape[0]
+
+ # nothing to do..
+ if n == 0:
+ return instances if not self.training else (instances, {})
+
+ num_boxes_per_image = [len(i) for i in proposals]
+
+ # scale the intrinsics according to the ratio the image has been scaled.
+ # this means the projections at the current scale are in sync.
+ Ks_scaled_per_box = torch.cat([
+ (Ks[i]/im_scales_ratio[i]).unsqueeze(0).repeat([num, 1, 1])
+ for (i, num) in enumerate(num_boxes_per_image)
+ ]).to(cube_features.device)
+ Ks_scaled_per_box[:, -1, -1] = 1
+
+ focal_lengths_per_box = torch.cat([
+ (Ks[i][1, 1]).unsqueeze(0).repeat([num])
+ for (i, num) in enumerate(num_boxes_per_image)
+ ]).to(cube_features.device)
+
+ im_ratios_per_box = torch.cat([
+ torch.FloatTensor([im_scales_ratio[i]]).repeat(num)
+ for (i, num) in enumerate(num_boxes_per_image)
+ ]).to(cube_features.device)
+
+ # scaling factor for Network resolution -> Original
+ im_scales_per_box = torch.cat([
+ torch.FloatTensor([im_current_dims[i][0]]).repeat(num)
+ for (i, num) in enumerate(num_boxes_per_image)
+ ]).to(cube_features.device)
+
+ im_scales_original_per_box = im_scales_per_box * im_ratios_per_box
+
+ if self.virtual_depth:
+
+ virtual_to_real = util.compute_virtual_scale_from_focal_spaces(
+ focal_lengths_per_box, im_scales_original_per_box,
+ self.virtual_focal, im_scales_per_box
+ )
+ real_to_virtual = 1 / virtual_to_real
+
+ else:
+ real_to_virtual = virtual_to_real = 1.0
+
+ # 2D boxes are needed to apply deltas
+ src_boxes = torch.cat([box_per_im.tensor for box_per_im in proposal_boxes], dim=0)
+ src_widths = src_boxes[:, 2] - src_boxes[:, 0]
+ src_heights = src_boxes[:, 3] - src_boxes[:, 1]
+ src_scales = (src_heights**2 + src_widths**2).sqrt()
+ src_ctr_x = src_boxes[:, 0] + 0.5 * src_widths
+ src_ctr_y = src_boxes[:, 1] + 0.5 * src_heights
+
+ # For some methods, we need the predicted 2D box,
+ # e.g., the differentiable tensors from the 2D box head.
+ pred_src_boxes = torch.cat([box_per_im.tensor for box_per_im in pred_boxes], dim=0)
+ pred_widths = pred_src_boxes[:, 2] - pred_src_boxes[:, 0]
+ pred_heights = pred_src_boxes[:, 3] - pred_src_boxes[:, 1]
+ pred_src_x = (pred_src_boxes[:, 2] + pred_src_boxes[:, 0]) * 0.5
+ pred_src_y = (pred_src_boxes[:, 3] + pred_src_boxes[:, 1]) * 0.5
+
+ im_sizes = []
+ im_idx = []
+ for i,j in enumerate(num_boxes_per_image):
+ for _ in range(j):
+ im_sizes.append(list(im_current_dims[i]))
+ im_idx.append(i)
+
+ # forward predictions
+ cube_2d_deltas, cube_z, cube_dims, cube_pose, cube_uncert = self.cube_head(cube_features)
+
+ # simple indexing re-used commonly for selection purposes
+ fg_inds = torch.arange(n)
+
+ # Z when clusters are used
+ if cube_z is not None and self.cluster_bins > 1:
+
+ # compute closest bin assignments per batch per category (batch x n_category)
+ scales_diff = (self.priors_z_scales.detach().T.unsqueeze(0) - src_scales.unsqueeze(1).unsqueeze(2)).abs()
+
+ # assign the correct scale prediction.
+ # (the others are not used / thrown away)
+ assignments = scales_diff.argmin(1)
+
+ # select FG, category, and correct cluster
+ cube_z = cube_z[fg_inds, :, box_classes, :][fg_inds, assignments[fg_inds, box_classes]]
+
+ elif cube_z is not None:
+
+ # if z is available, collect the per-category predictions.
+ cube_z = cube_z[fg_inds, box_classes, :]
+
+ cube_dims = cube_dims[fg_inds, box_classes, :]
+ cube_pose = cube_pose[fg_inds, box_classes, :, :]
+
+ if self.use_confidence:
+
+ # if uncertainty is available, collect the per-category predictions.
+ cube_uncert = cube_uncert[fg_inds, box_classes]
+
+ cube_2d_deltas = cube_2d_deltas[fg_inds, box_classes, :]
+
+ # apply our predicted deltas based on src boxes.
+ cube_x = src_ctr_x + src_widths * cube_2d_deltas[:, 0]
+ cube_y = src_ctr_y + src_heights * cube_2d_deltas[:, 1]
+
+ cube_xy = torch.cat((cube_x.unsqueeze(1), cube_y.unsqueeze(1)), dim=1)
+
+ cube_dims_norm = cube_dims
+
+ if self.dims_priors_enabled:
+ # gather prior dimensions
+ prior_dims = self.priors_dims_per_cat.detach().repeat([n, 1, 1, 1])[fg_inds, box_classes]
+ prior_dims_mean = prior_dims[:, 0, :]
+ prior_dims_std = prior_dims[:, 1, :]
+
+ if self.dims_priors_func == 'sigmoid':
+ prior_dims_min = (prior_dims_mean - 3*prior_dims_std).clip(0.0)
+ prior_dims_max = (prior_dims_mean + 3*prior_dims_std)
+ cube_dims = util.scaled_sigmoid(cube_dims_norm, min=prior_dims_min, max=prior_dims_max)
+ elif self.dims_priors_func == 'exp':
+ cube_dims = torch.exp(cube_dims_norm.clip(max=5)) * prior_dims_mean
+
+ else:
+ # no priors are used
+ cube_dims = torch.exp(cube_dims_norm.clip(max=5))
+
+ if self.allocentric_pose:
+ # To compare with GTs, we need the pose to be egocentric, not allocentric
+ cube_pose_allocentric = cube_pose
+ cube_pose = util.R_from_allocentric(Ks_scaled_per_box, cube_pose, u=cube_x.detach(), v=cube_y.detach())
+
+ cube_z = cube_z.squeeze()
+
+ if self.z_type =='sigmoid':
+ cube_z_norm = torch.sigmoid(cube_z)
+ cube_z = cube_z_norm * 100
+
+ elif self.z_type == 'log':
+ cube_z_norm = cube_z
+ cube_z = torch.exp(cube_z)
+
+ elif self.z_type == 'clusters':
+ # gather the mean depth, same operation as above, for a n x c result
+ z_means = self.priors_z_stats[:, :, 0].T.unsqueeze(0).repeat([n, 1, 1])
+ z_means = torch.gather(z_means, 1, assignments.unsqueeze(1)).squeeze(1)
+
+ # gather the std depth, same operation as above, for a n x c result
+ z_stds = self.priors_z_stats[:, :, 1].T.unsqueeze(0).repeat([n, 1, 1])
+ z_stds = torch.gather(z_stds, 1, assignments.unsqueeze(1)).squeeze(1)
+
+ # do not learn these, they are static
+ z_means = z_means.detach()
+ z_stds = z_stds.detach()
+
+ z_means = z_means[fg_inds, box_classes]
+ z_stds = z_stds[fg_inds, box_classes]
+
+ z_mins = (z_means - 3*z_stds).clip(0)
+ z_maxs = (z_means + 3*z_stds)
+
+ cube_z_norm = cube_z
+ cube_z = util.scaled_sigmoid(cube_z, min=z_mins, max=z_maxs)
+
+ if self.virtual_depth:
+ cube_z = (cube_z * virtual_to_real)
+
+ if self.training:
+ prefix = 'Cube/'
+ storage = get_event_storage()
+
+ # Pull off necessary GT information
+ gt_2d = gt_boxes3D[:, :2]
+ gt_z = gt_boxes3D[:, 2]
+ gt_dims = gt_boxes3D[:, 3:6]
+
+ # this box may have been mirrored and scaled so
+ # we need to recompute XYZ in 3D by backprojecting.
+ gt_x3d = gt_z * (gt_2d[:, 0] - Ks_scaled_per_box[:, 0, 2])/Ks_scaled_per_box[:, 0, 0]
+ gt_y3d = gt_z * (gt_2d[:, 1] - Ks_scaled_per_box[:, 1, 2])/Ks_scaled_per_box[:, 1, 1]
+ gt_3d = torch.stack((gt_x3d, gt_y3d, gt_z)).T
+
+ # put together the GT boxes
+ gt_cubes = Cubes(torch.cat((gt_3d, gt_dims, gt_poses.view(*gt_poses.shape[:-2], -1)), dim=1).unsqueeze(1))
+
+ # Get center in meters and create cubes
+ #cube_z = gt_boxes3D[:,2]
+ cube_x3d = cube_z * (cube_x - Ks_scaled_per_box[:, 0, 2])/Ks_scaled_per_box[:, 0, 0]
+ cube_y3d = cube_z * (cube_y - Ks_scaled_per_box[:, 1, 2])/Ks_scaled_per_box[:, 1, 1]
+
+ cubes_tensor = torch.cat((cube_x3d.unsqueeze(1),cube_y3d.unsqueeze(1),cube_z.unsqueeze(1),cube_dims,cube_pose.reshape(n,9)),axis=1).unsqueeze(1)
+ cubes = Cubes(cubes_tensor)
+
+
+ # 3d iou
+ IoU3Ds = None
+ storage = get_event_storage()
+ # log 3d iou less frequently because it is slow
+ if storage.iter % 200 == 0:
+ gt_corners = gt_cubes.get_all_corners().squeeze(1)
+ proposal_corners = cubes.get_all_corners().squeeze(1)
+ try:
+ vol, iou = box3d_overlap(gt_corners.cpu(),proposal_corners.cpu())
+ IoU3Ds = torch.diag(iou)
+ except ValueError:
+ IoU3Ds = torch.zeros(n, device=cubes.device)
+
+ # Get bube corners
+ bube_corners = torch.zeros((n,8,2))
+ for i in range(n):
+ bube_corner = cubes[i].get_bube_corners(Ks_scaled_per_box[i], im_sizes[i])
+ x = torch.clamp(bube_corner[..., 0], 0, int(im_sizes[i][0]-1)) # clamp for segment loss, else CUDA error bc of accesing elements otside mask range
+ y = torch.clamp(bube_corner[..., 1], 0, int(im_sizes[i][1]-1))
+ bube_corner = torch.stack((x, y), dim=-1)
+ bube_corners[i] = bube_corner
+
+ # Project to 2D
+ proj_boxes = []
+ for i in range(cubes.num_instances):
+ proj_boxes.append(cubes_to_box(cubes[i], Ks_scaled_per_box[i], im_sizes[i])[0].tensor[0])
+ proj_boxes = Boxes(torch.stack(proj_boxes))
+
+ ### Loss
+ loss_iou = None
+ loss_pose = None
+ loss_seg = None
+ loss_z = None
+ loss_dims_w = None
+ loss_pseudo_gt_z = None
+ loss_ground_rot = None
+ loss_depth = None
+
+ # 2D IoU
+ gt_boxes = [x.gt_boxes for x in proposals]
+ gt_boxes = Boxes(torch.cat([gt_boxes[i].tensor for i in range(len(gt_boxes))]))
+
+ # 2D IoU
+ if 'iou' in self.loss_functions:
+ loss_iou = generalized_box_iou_loss(gt_boxes.tensor, proj_boxes.tensor, reduction='none').view(n, -1).mean(dim=1)
+
+ # Pose
+ if 'pose_alignment' in self.loss_functions:
+ loss_pose = self.pose_loss(cube_pose, num_boxes_per_image)
+ if loss_pose is not None:
+ loss_pose = loss_pose.repeat(n)
+
+ # normal vector to ground loss
+ if 'pose_ground' in self.loss_functions:
+ valid_ground_maps_conf = torch.tensor([0.1 if shape == (1,1) else 1.0 for shape in ground_maps.image_sizes],device=cube_pose.device)
+ num_boxes_per_image_tensor = torch.tensor(num_boxes_per_image,device=Ks_scaled_per_box.device)
+ normal_vectors = self.normal_vector_from_maps(ground_maps, depth_maps, Ks_scaled_per_box)
+ normal_vectors = normal_vectors.repeat_interleave(num_boxes_per_image_tensor, 0)
+ valid_ground_maps_conf = valid_ground_maps_conf.repeat_interleave(num_boxes_per_image_tensor, 0)
+ pred_normal = cube_pose[:, 1, :]
+ loss_ground_rot = 1-F.cosine_similarity(normal_vectors, pred_normal, dim=1).abs()
+ loss_ground_rot = loss_ground_rot * valid_ground_maps_conf
+
+ # pseudo ground truth z loss
+ if 'z_pseudo_gt_patch' in self.loss_functions:
+ loss_pseudo_gt_z = self.pseudo_gt_z_box_loss(depth_maps, proj_boxes.tensor.split(num_boxes_per_image), cube_z)
+ elif 'z_pseudo_gt_center' in self.loss_functions:
+ loss_pseudo_gt_z = self.pseudo_gt_z_point_loss(depth_maps, cube_xy, cube_z, num_boxes_per_image)
+
+ # segment
+ if 'segmentation' in self.loss_functions:
+ loss_seg = self.segment_loss(masks_all_images, bube_corners, at_which_mask_idx)
+
+ # Z
+ if 'z' in self.loss_functions:
+ loss_z = self.z_loss(gt_boxes, cubes, Ks_scaled_per_box, im_sizes, proj_boxes)
+
+ # Dimensions
+ if 'dims' in self.loss_functions:
+ loss_dims_w, loss_dims_h, loss_dims_l = self.dim_loss((prior_dims_mean, prior_dims_std), cubes.dimensions.squeeze(1))
+
+ # Depth Range
+ if 'depth' in self.loss_functions:
+ loss_depth = self.depth_range_loss(masks_all_images, at_which_mask_idx, depth_maps, cubes, gt_boxes, num_boxes_per_image)
+
+ total_3D_loss_for_reporting = 0
+ if loss_iou is not None:
+ total_3D_loss_for_reporting += loss_iou*self.loss_w_iou
+ if loss_seg is not None:
+ total_3D_loss_for_reporting += loss_seg*self.loss_w_seg
+ if loss_pose is not None:
+ # this loss is a bit weird when adding, because it is a single number, which is broadcasted. instead of a number per instance
+ total_3D_loss_for_reporting += loss_pose*self.loss_w_pose
+ if loss_ground_rot is not None:
+ total_3D_loss_for_reporting += loss_ground_rot * self.loss_w_normal_vec * valid_ground_maps_conf
+ if loss_z is not None:
+ total_3D_loss_for_reporting += loss_z*self.loss_w_z
+ if loss_pseudo_gt_z is not None:
+ total_3D_loss_for_reporting += loss_pseudo_gt_z*self.loss_w_z
+ if loss_dims_w is not None:
+ total_3D_loss_for_reporting += loss_dims_w*self.loss_w_dims
+ total_3D_loss_for_reporting += loss_dims_h*self.loss_w_dims
+ total_3D_loss_for_reporting += loss_dims_l*self.loss_w_dims
+ if loss_depth is not None:
+ total_3D_loss_for_reporting += loss_depth*self.loss_w_depth
+
+ # reporting does not need gradients
+ if not isinstance(total_3D_loss_for_reporting, int):
+ total_3D_loss_for_reporting = total_3D_loss_for_reporting.detach()
+
+ # compute errors for tracking purposes
+ xy_error = (cube_xy - gt_2d).detach().abs()
+
+ IoU2D = iou_2d(gt_boxes, proj_boxes).detach()
+ IoU2D = torch.diag(IoU2D.view(n, n))
+
+ storage.put_scalar(prefix + 'xy_error', xy_error.mean().item(), smoothing_hint=False)
+ if IoU3Ds is not None:
+ storage.put_scalar(prefix + '3D IoU', IoU3Ds.detach().mean().item(), smoothing_hint=False)
+ storage.put_scalar(prefix + '2D IoU', IoU2D.mean().item(), smoothing_hint=False)
+ if not isinstance(total_3D_loss_for_reporting, int):
+ storage.put_scalar(prefix + 'total_3D_loss', self.loss_w_3d * self.safely_reduce_losses(total_3D_loss_for_reporting), smoothing_hint=False)
+
+ if self.use_confidence > 0:
+
+ uncert_sf = SQRT_2_CONSTANT * torch.exp(-cube_uncert)
+ if loss_iou is not None:
+ loss_iou *= uncert_sf
+
+ if loss_seg is not None:
+ loss_seg *= uncert_sf
+
+ if loss_pose is not None:
+ loss_pose *= uncert_sf
+
+ if loss_ground_rot is not None:
+ loss_ground_rot *= uncert_sf
+
+ if loss_z is not None:
+ loss_z *= uncert_sf
+
+ if loss_pseudo_gt_z is not None:
+ loss_pseudo_gt_z *= uncert_sf
+
+ if loss_dims_w is not None:
+ loss_dims_w *= uncert_sf
+ loss_dims_h *= uncert_sf
+ loss_dims_l *= uncert_sf
+
+ if loss_depth is not None:
+ loss_depth *= uncert_sf
+
+ losses.update({prefix + 'uncert': self.use_confidence*self.safely_reduce_losses(cube_uncert.clone())})
+ storage.put_scalar(prefix + 'conf', torch.exp(-cube_uncert).mean().item(), smoothing_hint=False)
+
+ if loss_iou is not None:
+ losses.update({
+ prefix + 'loss_iou': self.safely_reduce_losses(loss_iou) * self.loss_w_iou * self.loss_w_3d,
+ })
+ if loss_pose is not None:
+ losses.update({
+ prefix + 'loss_pose': self.safely_reduce_losses(loss_pose) * self.loss_w_pose * self.loss_w_3d,
+ })
+ if loss_ground_rot is not None:
+ losses.update({
+ prefix + 'loss_normal_vec': self.safely_reduce_losses(loss_ground_rot) * self.loss_w_normal_vec * self.loss_w_3d,
+ })
+ if loss_seg is not None:
+ losses.update({
+ prefix + 'loss_seg': self.safely_reduce_losses(loss_seg) * self.loss_w_seg * self.loss_w_3d,
+ })
+ if loss_z is not None:
+ losses.update({
+ prefix + 'loss_z': self.safely_reduce_losses(loss_z) * self.loss_w_z * self.loss_w_3d,
+ })
+ if loss_pseudo_gt_z is not None:
+ losses.update({
+ prefix + 'loss_pseudo_gt_z': self.safely_reduce_losses(loss_pseudo_gt_z) * self.loss_w_z * self.loss_w_3d,
+ })
+ if loss_dims_w is not None:
+ losses.update({
+ prefix + 'loss_dims_w': self.safely_reduce_losses(loss_dims_w) * self.loss_w_dims * self.loss_w_3d,
+ })
+ losses.update({
+ prefix + 'loss_dims_h': self.safely_reduce_losses(loss_dims_h) * self.loss_w_dims * self.loss_w_3d,
+ })
+ losses.update({
+ prefix + 'loss_dims_l': self.safely_reduce_losses(loss_dims_l) * self.loss_w_dims * self.loss_w_3d,
+ })
+ if loss_depth is not None:
+ losses.update({
+ prefix + 'loss_depth': self.safely_reduce_losses(loss_depth) * self.loss_w_depth * self.loss_w_3d,
+ })
+
+ '''
+ Inference
+ '''
+ if len(cube_z.shape) == 0:
+ cube_z = cube_z.unsqueeze(0)
+
+ # inference
+ cube_x3d = cube_z * (cube_x - Ks_scaled_per_box[:, 0, 2])/Ks_scaled_per_box[:, 0, 0]
+ cube_y3d = cube_z * (cube_y - Ks_scaled_per_box[:, 1, 2])/Ks_scaled_per_box[:, 1, 1]
+ cube_3D = torch.cat((torch.stack((cube_x3d, cube_y3d, cube_z)).T, cube_dims, cube_xy*im_ratios_per_box.unsqueeze(1)), dim=1)
+
+ if self.use_confidence:
+ cube_conf = torch.exp(-cube_uncert)
+ cube_3D = torch.cat((cube_3D, cube_conf.unsqueeze(1)), dim=1)
+
+ # convert the predictions to intances per image
+ cube_3D = cube_3D.split(num_boxes_per_image)
+ cube_pose = cube_pose.split(num_boxes_per_image)
+ box_classes = box_classes.split(num_boxes_per_image)
+
+ pred_instances = None
+
+ pred_instances = instances if not self.training else \
+ [Instances(image_size) for image_size in im_current_dims]
+
+ for cube_3D_i, cube_pose_i, instances_i, K, im_dim, im_scale_ratio, box_classes_i, pred_boxes_i in \
+ zip(cube_3D, cube_pose, pred_instances, Ks, im_current_dims, im_scales_ratio, box_classes, pred_boxes):
+
+ # merge scores if they already exist
+ if hasattr(instances_i, 'scores'):
+ instances_i.scores = (instances_i.scores * cube_3D_i[:, -1])**(1/2)
+
+ # assign scores if none are present
+ else:
+ instances_i.scores = cube_3D_i[:, -1]
+
+ # assign box classes if none exist
+ if not hasattr(instances_i, 'pred_classes'):
+ instances_i.pred_classes = box_classes_i
+
+ # assign predicted boxes if none exist
+ if not hasattr(instances_i, 'pred_boxes'):
+ instances_i.pred_boxes = pred_boxes_i
+
+ instances_i.pred_bbox3D = util.get_cuboid_verts_faces(cube_3D_i[:, :6], cube_pose_i)[0]
+ instances_i.pred_center_cam = cube_3D_i[:, :3]
+ instances_i.pred_center_2D = cube_3D_i[:, 6:8]
+ instances_i.pred_dimensions = cube_3D_i[:, 3:6]
+ instances_i.pred_pose = cube_pose_i
+
+ if self.training:
+ return pred_instances, losses
+ else:
+ return pred_instances
+
+ def _sample_proposals(
+ self, matched_idxs: torch.Tensor, matched_labels: torch.Tensor, gt_classes: torch.Tensor, matched_ious=None
+ ) -> Tuple[torch.Tensor, torch.Tensor]:
+ """
+ Based on the matching between N proposals and M groundtruth,
+ sample the proposals and set their classification labels.
+ Args:
+ matched_idxs (Tensor): a vector of length N, each is the best-matched
+ gt index in [0, M) for each proposal.
+ matched_labels (Tensor): a vector of length N, the matcher's label
+ (one of cfg.MODEL.ROI_HEADS.IOU_LABELS) for each proposal.
+ gt_classes (Tensor): a vector of length M.
+ Returns:
+ Tensor: a vector of indices of sampled proposals. Each is in [0, N).
+ Tensor: a vector of the same length, the classification label for
+ each sampled proposal. Each sample is labeled as either a category in
+ [0, num_classes) or the background (num_classes).
+ """
+ has_gt = gt_classes.numel() > 0
+ # Get the corresponding GT for each proposal
+ if has_gt:
+ gt_classes = gt_classes[matched_idxs]
+ # Label unmatched proposals (0 label from matcher) as background (label=num_classes)
+ gt_classes[matched_labels == 0] = self.num_classes
+ # Label ignore proposals (-1 label)
+ gt_classes[matched_labels == -1] = -1
+ else:
+ gt_classes = torch.zeros_like(matched_idxs) + self.num_classes
+
+ sampled_fg_idxs, sampled_bg_idxs = subsample_labels(
+ gt_classes, self.batch_size_per_image, self.positive_fraction, self.num_classes, matched_ious=matched_ious
+ )
+
+ sampled_idxs = torch.cat([sampled_fg_idxs, sampled_bg_idxs], dim=0)
+ return sampled_idxs, gt_classes[sampled_idxs]
+
+ @torch.no_grad()
+ def label_and_sample_proposals(self, proposals: List[Instances], targets: List[Instances]) -> List[Instances]:
+
+ #separate valid and ignore gts
+ targets_ign = [target[target.gt_classes < 0] for target in targets]
+ targets = [target[target.gt_classes >= 0] for target in targets]
+
+ if self.proposal_append_gt:
+ proposals = add_ground_truth_to_proposals(targets, proposals)
+
+ proposals_with_gt = []
+
+ num_fg_samples = []
+ num_bg_samples = []
+
+ for proposals_per_image, targets_per_image, targets_ign_per_image in zip(proposals, targets, targets_ign):
+
+ has_gt = len(targets_per_image) > 0
+
+ match_quality_matrix = pairwise_iou(targets_per_image.gt_boxes, proposals_per_image.proposal_boxes)
+ matched_idxs, matched_labels = self.proposal_matcher(match_quality_matrix)
+
+ try:
+ if len(targets_ign_per_image) > 0:
+
+ # compute the quality matrix, only on subset of background
+ background_inds = (matched_labels == 0).nonzero().squeeze()
+
+ # determine the boxes inside ignore regions with sufficient threshold
+ if background_inds.numel() > 1:
+ match_quality_matrix_ign = pairwise_ioa(targets_ign_per_image.gt_boxes, proposals_per_image.proposal_boxes[background_inds])
+ matched_labels[background_inds[match_quality_matrix_ign.max(0)[0] >= self.ignore_thresh]] = -1
+
+ del match_quality_matrix_ign
+ except:
+ pass
+
+ gt_arange = torch.arange(match_quality_matrix.shape[1]).to(matched_idxs.device)
+ matched_ious = match_quality_matrix[matched_idxs, gt_arange]
+ sampled_idxs, gt_classes = self._sample_proposals(matched_idxs, matched_labels, targets_per_image.gt_classes, matched_ious=matched_ious)
+
+ # Set target attributes of the sampled proposals:
+ proposals_per_image = proposals_per_image[sampled_idxs]
+ proposals_per_image.gt_classes = gt_classes
+
+ if has_gt:
+ sampled_targets = matched_idxs[sampled_idxs]
+ # We index all the attributes of targets that start with "gt_"
+ # and have not been added to proposals yet (="gt_classes").
+ # NOTE: here the indexing waste some compute, because heads
+ # like masks, keypoints, etc, will filter the proposals again,
+ # (by foreground/background, or number of keypoints in the image, etc)
+ # so we essentially index the data twice.
+ for (trg_name, trg_value) in targets_per_image.get_fields().items():
+ if trg_name.startswith("gt_") and not proposals_per_image.has(trg_name):
+ proposals_per_image.set(trg_name, trg_value[sampled_targets])
+
+
+ num_bg_samples.append((gt_classes == self.num_classes).sum().item())
+ num_fg_samples.append(gt_classes.numel() - num_bg_samples[-1])
+ proposals_with_gt.append(proposals_per_image)
+
+ # Log the number of fg/bg samples that are selected for training ROI heads
+ storage = get_event_storage()
+ storage.put_scalar("roi_head/num_fg_samples", np.mean(num_fg_samples))
+ storage.put_scalar("roi_head/num_bg_samples", np.mean(num_bg_samples))
+
+ return proposals_with_gt
+
+
+ def safely_reduce_losses(self, loss):
+
+ valid = (~(loss.isinf())) & (~(loss.isnan()))
+
+ if valid.any():
+ return loss[valid].mean()
+ else:
+ # no valid losses, simply zero out
+ return loss.mean()*0.0
+
+
+
+
+
+
+
+
+
+
+
+@ROI_HEADS_REGISTRY.register()
+class ROIHeads3D(StandardROIHeads):
+
+ @configurable
+ def __init__(
+ self,
+ *,
+ ignore_thresh: float,
+ cube_head: nn.Module,
+ cube_pooler: nn.Module,
+ loss_w_3d: float,
+ loss_w_xy: float,
+ loss_w_z: float,
+ loss_w_dims: float,
+ loss_w_pose: float,
+ loss_w_joint: float,
+ use_confidence: float,
+ inverse_z_weight: bool,
+ z_type: str,
+ pose_type: str,
+ cluster_bins: int,
+ priors = None,
+ dims_priors_enabled = None,
+ dims_priors_func = None,
+ disentangled_loss=None,
+ virtual_depth=None,
+ virtual_focal=None,
+ test_scale=None,
+ allocentric_pose=None,
+ chamfer_pose=None,
+ scale_roi_boxes=None,
+ **kwargs,
+ ):
+ super().__init__(**kwargs)
+
+ self.scale_roi_boxes = scale_roi_boxes
+
+ # rotation settings
+ self.allocentric_pose = allocentric_pose
+ self.chamfer_pose = chamfer_pose
+
+ # virtual settings
+ self.virtual_depth = virtual_depth
+ self.virtual_focal = virtual_focal
+
+ # loss weights, <=0 is off
+ self.loss_w_3d = loss_w_3d
+ self.loss_w_xy = loss_w_xy
+ self.loss_w_z = loss_w_z
+ self.loss_w_dims = loss_w_dims
+ self.loss_w_pose = loss_w_pose
+ self.loss_w_joint = loss_w_joint
+
+ # loss modes
+ self.disentangled_loss = disentangled_loss
+ self.inverse_z_weight = inverse_z_weight
+
+ # misc
+ self.test_scale = test_scale
+ self.ignore_thresh = ignore_thresh
+
+ # related to network outputs
+ self.z_type = z_type
+ self.pose_type = pose_type
+ self.use_confidence = use_confidence
+
+ # related to priors
+ self.cluster_bins = cluster_bins
+ self.dims_priors_enabled = dims_priors_enabled
+ self.dims_priors_func = dims_priors_func
+
+ # if there is no 3D loss, then we don't need any heads.
+ if loss_w_3d > 0:
+
+ self.cube_head = cube_head
+ self.cube_pooler = cube_pooler
+
+ # the dimensions could rely on pre-computed priors
+ if self.dims_priors_enabled and priors is not None:
+ self.priors_dims_per_cat = nn.Parameter(torch.FloatTensor(priors['priors_dims_per_cat']).unsqueeze(0))
+ else:
+ self.priors_dims_per_cat = nn.Parameter(torch.ones(1, self.num_classes, 2, 3))
+
+ # Optionally, refactor priors and store them in the network params
+ if self.cluster_bins > 1 and priors is not None:
+
+ # the depth could have been clustered based on 2D scales
+ priors_z_scales = torch.stack([torch.FloatTensor(prior[1]) for prior in priors['priors_bins']])
+ self.priors_z_scales = nn.Parameter(priors_z_scales)
+
+ else:
+ self.priors_z_scales = nn.Parameter(torch.ones(self.num_classes, self.cluster_bins))
+
+ # the depth can be based on priors
+ if self.z_type == 'clusters':
+
+ assert self.cluster_bins > 1, 'To use z_type of priors, there must be more than 1 cluster bin'
+
+ if priors is None:
+ self.priors_z_stats = nn.Parameter(torch.ones(self.num_classes, self.cluster_bins, 2).float())
+ else:
+
+ # stats
+ priors_z_stats = torch.cat([torch.FloatTensor(prior[2]).unsqueeze(0) for prior in priors['priors_bins']])
+ self.priors_z_stats = nn.Parameter(priors_z_stats)
+
+ @classmethod
+ def from_config(cls, cfg, input_shape: Dict[str, ShapeSpec], priors=None):
+
+ ret = super().from_config(cfg, input_shape)
+
+ # pass along priors
+ ret["box_predictor"] = FastRCNNOutputs(cfg, ret['box_head'].output_shape)
+ ret.update(cls._init_cube_head(cfg, input_shape))
+ ret["priors"] = priors
+
+ return ret
+
+ @classmethod
+ def _init_cube_head(self, cfg, input_shape: Dict[str, ShapeSpec]):
+
+ in_features = cfg.MODEL.ROI_HEADS.IN_FEATURES
+ pooler_scales = tuple(1.0 / input_shape[k].stride for k in in_features)
+ pooler_resolution = cfg.MODEL.ROI_CUBE_HEAD.POOLER_RESOLUTION
+ pooler_sampling_ratio = cfg.MODEL.ROI_CUBE_HEAD.POOLER_SAMPLING_RATIO
+ pooler_type = cfg.MODEL.ROI_CUBE_HEAD.POOLER_TYPE
+
+ cube_pooler = ROIPooler(
+ output_size=pooler_resolution,
+ scales=pooler_scales,
+ sampling_ratio=pooler_sampling_ratio,
+ pooler_type=pooler_type,
+ )
+
+ in_channels = [input_shape[f].channels for f in in_features][0]
+ shape = ShapeSpec(
+ channels=in_channels, width=pooler_resolution, height=pooler_resolution
+ )
+
+ cube_head = build_cube_head(cfg, shape)
+
+ return {
+ 'cube_head': cube_head,
+ 'cube_pooler': cube_pooler,
+ 'use_confidence': cfg.MODEL.ROI_CUBE_HEAD.USE_CONFIDENCE,
+ 'inverse_z_weight': cfg.MODEL.ROI_CUBE_HEAD.INVERSE_Z_WEIGHT,
+ 'loss_w_3d': cfg.MODEL.ROI_CUBE_HEAD.LOSS_W_3D,
+ 'loss_w_xy': cfg.MODEL.ROI_CUBE_HEAD.LOSS_W_XY,
+ 'loss_w_z': cfg.MODEL.ROI_CUBE_HEAD.LOSS_W_Z,
+ 'loss_w_dims': cfg.MODEL.ROI_CUBE_HEAD.LOSS_W_DIMS,
+ 'loss_w_pose': cfg.MODEL.ROI_CUBE_HEAD.LOSS_W_POSE,
+ 'loss_w_joint': cfg.MODEL.ROI_CUBE_HEAD.LOSS_W_JOINT,
+ 'z_type': cfg.MODEL.ROI_CUBE_HEAD.Z_TYPE,
+ 'pose_type': cfg.MODEL.ROI_CUBE_HEAD.POSE_TYPE,
+ 'dims_priors_enabled': cfg.MODEL.ROI_CUBE_HEAD.DIMS_PRIORS_ENABLED,
+ 'dims_priors_func': cfg.MODEL.ROI_CUBE_HEAD.DIMS_PRIORS_FUNC,
+ 'disentangled_loss': cfg.MODEL.ROI_CUBE_HEAD.DISENTANGLED_LOSS,
+ 'virtual_depth': cfg.MODEL.ROI_CUBE_HEAD.VIRTUAL_DEPTH,
+ 'virtual_focal': cfg.MODEL.ROI_CUBE_HEAD.VIRTUAL_FOCAL,
+ 'test_scale': cfg.INPUT.MIN_SIZE_TEST,
+ 'chamfer_pose': cfg.MODEL.ROI_CUBE_HEAD.CHAMFER_POSE,
+ 'allocentric_pose': cfg.MODEL.ROI_CUBE_HEAD.ALLOCENTRIC_POSE,
+ 'cluster_bins': cfg.MODEL.ROI_CUBE_HEAD.CLUSTER_BINS,
+ 'ignore_thresh': cfg.MODEL.RPN.IGNORE_THRESHOLD,
+ 'scale_roi_boxes': cfg.MODEL.ROI_CUBE_HEAD.SCALE_ROI_BOXES,
+ }
+
+
+ def forward(self, images, features, proposals, Ks, im_scales_ratio, targets=None):
+
+ im_dims = [image.shape[1:] for image in images]
+
+ del images
+
+ if self.training:
+ proposals = self.label_and_sample_proposals(proposals, targets)
+
+ del targets
+
+ if self.training:
+
+ losses = self._forward_box(features, proposals)
+ if self.loss_w_3d > 0:
+ instances_3d, losses_cube = self._forward_cube(features, proposals, Ks, im_dims, im_scales_ratio)
+ losses.update(losses_cube)
+
+ return instances_3d, losses
+
+ else:
+
+ # when oracle is available, by pass the box forward.
+ # simulate the predicted instances by creating a new
+ # instance for each passed in image.
+ if isinstance(proposals, list) and ~np.any([isinstance(p, Instances) for p in proposals]):
+ pred_instances = []
+ for proposal, im_dim in zip(proposals, im_dims):
+
+ pred_instances_i = Instances(im_dim)
+ pred_instances_i.pred_boxes = Boxes(proposal['gt_bbox2D'])
+ pred_instances_i.pred_classes = proposal['gt_classes']
+ pred_instances_i.scores = torch.ones_like(proposal['gt_classes']).float()
+ pred_instances.append(pred_instances_i)
+ else:
+ pred_instances = self._forward_box(features, proposals)
+
+ if self.loss_w_3d > 0:
+ pred_instances = self._forward_cube(features, pred_instances, Ks, im_dims, im_scales_ratio)
+ return pred_instances, {}
+
+
+ def _forward_box(self, features: Dict[str, torch.Tensor], proposals: List[Instances]):
+ """
+ Forward logic of the box prediction branch. If `self.train_on_pred_boxes is True`,
+ the function puts predicted boxes in the `proposal_boxes` field of `proposals` argument.
+
+ Args:
+ features (dict[str, Tensor]): mapping from feature map names to tensor.
+ Same as in :meth:`ROIHeads.forward`.
+ proposals (list[Instances]): the per-image object proposals with
+ their matching ground truth.
+ Each has fields "proposal_boxes", and "objectness_logits",
+ "gt_classes", "gt_boxes".
+
+ Returns:
+ In training, a dict of losses.
+ In inference, a list of `Instances`, the predicted instances.
+ """
+ features = [features[f] for f in self.box_in_features]
+ box_features = self.box_pooler(features, [x.proposal_boxes for x in proposals])
+ box_features = self.box_head(box_features)
+ predictions = self.box_predictor(box_features)
+ del box_features
+
+ if self.training:
+ losses = self.box_predictor.losses(
+ predictions, proposals,
+ )
+ pred_boxes = self.box_predictor.predict_boxes_for_gt_classes(
+ predictions, proposals
+ )
+ for proposals_per_image, pred_boxes_per_image in zip(proposals, pred_boxes):
+ proposals_per_image.pred_boxes = Boxes(pred_boxes_per_image)
+
+ # proposals is modified in-place below, so losses must be computed first.
+ if self.train_on_pred_boxes:
+ with torch.no_grad():
+ pred_boxes = self.box_predictor.predict_boxes_for_gt_classes(
+ predictions, proposals
+ )
+ for proposals_per_image, pred_boxes_per_image in zip(proposals, pred_boxes):
+ proposals_per_image.proposal_boxes = Boxes(pred_boxes_per_image)
+ return losses
+ else:
+ pred_instances, _ = self.box_predictor.inference(predictions, proposals, )
+ return pred_instances
+
+ def l1_loss(self, vals, target):
+ return F.smooth_l1_loss(vals, target, reduction='none', beta=0.0)
+
+ def chamfer_loss(self, vals, target):
+ B = vals.shape[0]
+ xx = vals.view(B, 8, 1, 3)
+ yy = target.view(B, 1, 8, 3)
+ l1_dist = (xx - yy).abs().sum(-1)
+ l1 = (l1_dist.min(1).values.mean(-1) + l1_dist.min(2).values.mean(-1))
+ return l1
+
+ # optionally, scale proposals to zoom RoI in (<1.0) our out (>1.0)
+ def scale_proposals(self, proposal_boxes):
+ if self.scale_roi_boxes > 0:
+
+ proposal_boxes_scaled = []
+ for boxes in proposal_boxes:
+ centers = boxes.get_centers()
+ widths = boxes.tensor[:, 2] - boxes.tensor[:, 0]
+ heights = boxes.tensor[:, 2] - boxes.tensor[:, 0]
+ x1 = centers[:, 0] - 0.5*widths*self.scale_roi_boxes
+ x2 = centers[:, 0] + 0.5*widths*self.scale_roi_boxes
+ y1 = centers[:, 1] - 0.5*heights*self.scale_roi_boxes
+ y2 = centers[:, 1] + 0.5*heights*self.scale_roi_boxes
+ boxes_scaled = Boxes(torch.stack([x1, y1, x2, y2], dim=1))
+ proposal_boxes_scaled.append(boxes_scaled)
+ else:
+ proposal_boxes_scaled = proposal_boxes
+
+ return proposal_boxes_scaled
+
+ def _forward_cube(self, features, instances, Ks, im_current_dims, im_scales_ratio):
+
+ features = [features[f] for f in self.in_features]
+
+ # training on foreground
+ if self.training:
+
+ losses = {}
+
+ # add up the amount we should normalize the losses by.
+ # this follows the same logic as the BoxHead, where each FG proposal
+ # is able to contribute the same amount of supervision. Technically,
+ # this value doesn't change during training unless the batch size is dynamic.
+ self.normalize_factor = max(sum([i.gt_classes.numel() for i in instances]), 1.0)
+
+ # The loss is only defined on positive proposals
+ proposals, _ = select_foreground_proposals(instances, self.num_classes)
+ proposal_boxes = [x.proposal_boxes for x in proposals]
+ pred_boxes = [x.pred_boxes for x in proposals]
+
+ box_classes = (torch.cat([p.gt_classes for p in proposals], dim=0) if len(proposals) else torch.empty(0))
+ gt_boxes3D = torch.cat([p.gt_boxes3D for p in proposals], dim=0,)
+ gt_poses = torch.cat([p.gt_poses for p in proposals], dim=0,)
+
+ assert len(gt_poses) == len(gt_boxes3D) == len(box_classes)
+
+ # eval on all instances
+ else:
+ proposals = instances
+ pred_boxes = [x.pred_boxes for x in instances]
+ proposal_boxes = pred_boxes
+ box_classes = torch.cat([x.pred_classes for x in instances])
+
+ proposal_boxes_scaled = self.scale_proposals(proposal_boxes)
+
+ # forward features
+ cube_features = self.cube_pooler(features, proposal_boxes_scaled).flatten(1)
+
+ n = cube_features.shape[0]
+
+ # nothing to do..
+ if n == 0:
+ return instances if not self.training else (instances, {})
+
+ num_boxes_per_image = [len(i) for i in proposals]
+
+ # scale the intrinsics according to the ratio the image has been scaled.
+ # this means the projections at the current scale are in sync.
+ Ks_scaled_per_box = torch.cat([
+ (Ks[i]/im_scales_ratio[i]).unsqueeze(0).repeat([num, 1, 1])
+ for (i, num) in enumerate(num_boxes_per_image)
+ ]).to(cube_features.device)
+ Ks_scaled_per_box[:, -1, -1] = 1
+
+ focal_lengths_per_box = torch.cat([
+ (Ks[i][1, 1]).unsqueeze(0).repeat([num])
+ for (i, num) in enumerate(num_boxes_per_image)
+ ]).to(cube_features.device)
+
+ im_ratios_per_box = torch.cat([
+ torch.FloatTensor([im_scales_ratio[i]]).repeat(num)
+ for (i, num) in enumerate(num_boxes_per_image)
+ ]).to(cube_features.device)
+
+ # scaling factor for Network resolution -> Original
+ im_scales_per_box = torch.cat([
+ torch.FloatTensor([im_current_dims[i][0]]).repeat(num)
+ for (i, num) in enumerate(num_boxes_per_image)
+ ]).to(cube_features.device)
+
+ im_scales_original_per_box = im_scales_per_box * im_ratios_per_box
+
+ if self.virtual_depth:
+
+ virtual_to_real = util.compute_virtual_scale_from_focal_spaces(
+ focal_lengths_per_box, im_scales_original_per_box,
+ self.virtual_focal, im_scales_per_box
+ )
+ real_to_virtual = 1 / virtual_to_real
+
+ else:
+ real_to_virtual = virtual_to_real = 1.0
+
+ # 2D boxes are needed to apply deltas
+ src_boxes = torch.cat([box_per_im.tensor for box_per_im in proposal_boxes], dim=0)
+ src_widths = src_boxes[:, 2] - src_boxes[:, 0]
+ src_heights = src_boxes[:, 3] - src_boxes[:, 1]
+ src_scales = (src_heights**2 + src_widths**2).sqrt()
+ src_ctr_x = src_boxes[:, 0] + 0.5 * src_widths
+ src_ctr_y = src_boxes[:, 1] + 0.5 * src_heights
+
+ # For some methods, we need the predicted 2D box,
+ # e.g., the differentiable tensors from the 2D box head.
+ pred_src_boxes = torch.cat([box_per_im.tensor for box_per_im in pred_boxes], dim=0)
+ pred_widths = pred_src_boxes[:, 2] - pred_src_boxes[:, 0]
+ pred_heights = pred_src_boxes[:, 3] - pred_src_boxes[:, 1]
+ pred_src_x = (pred_src_boxes[:, 2] + pred_src_boxes[:, 0]) * 0.5
+ pred_src_y = (pred_src_boxes[:, 3] + pred_src_boxes[:, 1]) * 0.5
+
+ # forward predictions
+ cube_2d_deltas, cube_z, cube_dims, cube_pose, cube_uncert = self.cube_head(cube_features)
+
+ # simple indexing re-used commonly for selection purposes
+ fg_inds = torch.arange(n)
+
+ # Z when clusters are used
+ if cube_z is not None and self.cluster_bins > 1:
+
+ # compute closest bin assignments per batch per category (batch x n_category)
+ scales_diff = (self.priors_z_scales.detach().T.unsqueeze(0) - src_scales.unsqueeze(1).unsqueeze(2)).abs()
+
+ # assign the correct scale prediction.
+ # (the others are not used / thrown away)
+ assignments = scales_diff.argmin(1)
+
+ # select FG, category, and correct cluster
+ cube_z = cube_z[fg_inds, :, box_classes, :][fg_inds, assignments[fg_inds, box_classes]]
+
+ elif cube_z is not None:
+
+ # if z is available, collect the per-category predictions.
+ cube_z = cube_z[fg_inds, box_classes, :]
+
+ cube_dims = cube_dims[fg_inds, box_classes, :]
+ cube_pose = cube_pose[fg_inds, box_classes, :, :]
+
+ if self.use_confidence:
+
+ # if uncertainty is available, collect the per-category predictions.
+ cube_uncert = cube_uncert[fg_inds, box_classes]
+
+ cube_2d_deltas = cube_2d_deltas[fg_inds, box_classes, :]
+
+ # apply our predicted deltas based on src boxes.
+ cube_x = src_ctr_x + src_widths * cube_2d_deltas[:, 0]
+ cube_y = src_ctr_y + src_heights * cube_2d_deltas[:, 1]
+
+ cube_xy = torch.cat((cube_x.unsqueeze(1), cube_y.unsqueeze(1)), dim=1)
+
+ cube_dims_norm = cube_dims
+
+ if self.dims_priors_enabled:
+
+ # gather prior dimensions
+ prior_dims = self.priors_dims_per_cat.detach().repeat([n, 1, 1, 1])[fg_inds, box_classes]
+ prior_dims_mean = prior_dims[:, 0, :]
+ prior_dims_std = prior_dims[:, 1, :]
+
+ if self.dims_priors_func == 'sigmoid':
+ prior_dims_min = (prior_dims_mean - 3*prior_dims_std).clip(0.0)
+ prior_dims_max = (prior_dims_mean + 3*prior_dims_std)
+ cube_dims = util.scaled_sigmoid(cube_dims_norm, min=prior_dims_min, max=prior_dims_max)
+ elif self.dims_priors_func == 'exp':
+ cube_dims = torch.exp(cube_dims_norm.clip(max=5)) * prior_dims_mean
+
+ else:
+ # no priors are used
+ cube_dims = torch.exp(cube_dims_norm.clip(max=5))
+
+ if self.allocentric_pose:
+
+ # To compare with GTs, we need the pose to be egocentric, not allocentric
+ cube_pose_allocentric = cube_pose
+ cube_pose = util.R_from_allocentric(Ks_scaled_per_box, cube_pose, u=cube_x.detach(), v=cube_y.detach())
+
+ cube_z = cube_z.squeeze()
+
+ if self.z_type =='sigmoid':
+ cube_z_norm = torch.sigmoid(cube_z)
+ cube_z = cube_z_norm * 100
+
+ elif self.z_type == 'log':
+ cube_z_norm = cube_z
+ cube_z = torch.exp(cube_z)
+
+ elif self.z_type == 'clusters':
+
+ # gather the mean depth, same operation as above, for a n x c result
+ z_means = self.priors_z_stats[:, :, 0].T.unsqueeze(0).repeat([n, 1, 1])
+ z_means = torch.gather(z_means, 1, assignments.unsqueeze(1)).squeeze(1)
+
+ # gather the std depth, same operation as above, for a n x c result
+ z_stds = self.priors_z_stats[:, :, 1].T.unsqueeze(0).repeat([n, 1, 1])
+ z_stds = torch.gather(z_stds, 1, assignments.unsqueeze(1)).squeeze(1)
+
+ # do not learn these, they are static
+ z_means = z_means.detach()
+ z_stds = z_stds.detach()
+
+ z_means = z_means[fg_inds, box_classes]
+ z_stds = z_stds[fg_inds, box_classes]
+
+ z_mins = (z_means - 3*z_stds).clip(0)
+ z_maxs = (z_means + 3*z_stds)
+
+ cube_z_norm = cube_z
+ cube_z = util.scaled_sigmoid(cube_z, min=z_mins, max=z_maxs)
+
+ if self.virtual_depth:
+ cube_z = (cube_z * virtual_to_real)
+
+ if self.training:
+
+ prefix = 'Cube/'
+ storage = get_event_storage()
+
+ # Pull off necessary GT information
+ # let lowercase->2D and uppercase->3D
+ # [x, y, Z, W, H, L]
+ gt_2d = gt_boxes3D[:, :2]
+ gt_z = gt_boxes3D[:, 2]
+ gt_dims = gt_boxes3D[:, 3:6]
+
+ # this box may have been mirrored and scaled so
+ # we need to recompute XYZ in 3D by backprojecting.
+ gt_x3d = gt_z * (gt_2d[:, 0] - Ks_scaled_per_box[:, 0, 2])/Ks_scaled_per_box[:, 0, 0]
+ gt_y3d = gt_z * (gt_2d[:, 1] - Ks_scaled_per_box[:, 1, 2])/Ks_scaled_per_box[:, 1, 1]
+ gt_3d = torch.stack((gt_x3d, gt_y3d, gt_z)).T
+
+ # put together the GT boxes
+ gt_box3d = torch.cat((gt_3d, gt_dims), dim=1)
+
+ # These are the corners which will be the target for all losses!!
+ gt_corners = util.get_cuboid_verts_faces(gt_box3d, gt_poses)[0]
+
+ # project GT corners
+ gt_proj_boxes = torch.bmm(Ks_scaled_per_box, gt_corners.transpose(1,2))
+ gt_proj_boxes /= gt_proj_boxes[:, -1, :].clone().unsqueeze(1)
+
+ gt_proj_x1 = gt_proj_boxes[:, 0, :].min(1)[0]
+ gt_proj_y1 = gt_proj_boxes[:, 1, :].min(1)[0]
+ gt_proj_x2 = gt_proj_boxes[:, 0, :].max(1)[0]
+ gt_proj_y2 = gt_proj_boxes[:, 1, :].max(1)[0]
+
+ gt_widths = gt_proj_x2 - gt_proj_x1
+ gt_heights = gt_proj_y2 - gt_proj_y1
+ gt_x = gt_proj_x1 + 0.5 * gt_widths
+ gt_y = gt_proj_y1 + 0.5 * gt_heights
+
+ gt_proj_boxes = torch.stack((gt_proj_x1, gt_proj_y1, gt_proj_x2, gt_proj_y2), dim=1)
+
+ if self.disentangled_loss:
+ '''
+ Disentangled loss compares each varaible group to the
+ cuboid corners, which is generally more robust to hyperparams.
+ '''
+
+ # compute disentangled Z corners
+ cube_dis_x3d_from_z = cube_z * (gt_2d[:, 0] - Ks_scaled_per_box[:, 0, 2])/Ks_scaled_per_box[:, 0, 0]
+ cube_dis_y3d_from_z = cube_z * (gt_2d[:, 1] - Ks_scaled_per_box[:, 1, 2])/Ks_scaled_per_box[:, 1, 1]
+ cube_dis_z = torch.cat((torch.stack((cube_dis_x3d_from_z, cube_dis_y3d_from_z, cube_z)).T, gt_dims), dim=1)
+ dis_z_corners = util.get_cuboid_verts_faces(cube_dis_z, gt_poses)[0]
+
+ # compute disentangled XY corners
+ cube_dis_x3d = gt_z * (cube_x - Ks_scaled_per_box[:, 0, 2])/Ks_scaled_per_box[:, 0, 0]
+ cube_dis_y3d = gt_z * (cube_y - Ks_scaled_per_box[:, 1, 2])/Ks_scaled_per_box[:, 1, 1]
+ cube_dis_XY = torch.cat((torch.stack((cube_dis_x3d, cube_dis_y3d, gt_z)).T, gt_dims), dim=1)
+ dis_XY_corners = util.get_cuboid_verts_faces(cube_dis_XY, gt_poses)[0]
+ loss_xy = self.l1_loss(dis_XY_corners, gt_corners).contiguous().view(n, -1).mean(dim=1)
+
+ # Pose
+ dis_pose_corners = util.get_cuboid_verts_faces(gt_box3d, cube_pose)[0]
+
+ # Dims
+ dis_dims_corners = util.get_cuboid_verts_faces(torch.cat((gt_3d, cube_dims), dim=1), gt_poses)[0]
+
+ # Loss dims
+ loss_dims = self.l1_loss(dis_dims_corners, gt_corners).contiguous().view(n, -1).mean(dim=1)
+
+ # Loss z
+ loss_z = self.l1_loss(dis_z_corners, gt_corners).contiguous().view(n, -1).mean(dim=1)
+
+ # Rotation uses chamfer or l1 like others
+ if self.chamfer_pose:
+ loss_pose = self.chamfer_loss(dis_pose_corners, gt_corners)
+
+ else:
+ loss_pose = self.l1_loss(dis_pose_corners, gt_corners).contiguous().view(n, -1).mean(dim=1)
+
+ # Non-disentangled training losses
+ else:
+ '''
+ These loss functions are fairly arbitrarily designed.
+ Generally, they are in some normalized space but there
+ are many alternative implementations for most functions.
+ '''
+
+ # XY
+ gt_deltas = (gt_2d.clone() - torch.cat((src_ctr_x.unsqueeze(1), src_ctr_y.unsqueeze(1)), dim=1)) \
+ / torch.cat((src_widths.unsqueeze(1), src_heights.unsqueeze(1)), dim=1)
+
+ loss_xy = self.l1_loss(cube_2d_deltas, gt_deltas).mean(1)
+
+ # Dims
+ if self.dims_priors_enabled:
+ cube_dims_gt_normspace = torch.log(gt_dims/prior_dims)
+ loss_dims = self.l1_loss(cube_dims_norm, cube_dims_gt_normspace).mean(1)
+
+ else:
+ loss_dims = self.l1_loss(cube_dims_norm, torch.log(gt_dims)).mean(1)
+
+ # Pose
+ try:
+ if self.allocentric_pose:
+ gt_poses_allocentric = util.R_to_allocentric(Ks_scaled_per_box, gt_poses, u=cube_x.detach(), v=cube_y.detach())
+ loss_pose = 1-so3_relative_angle(cube_pose_allocentric, gt_poses_allocentric, eps=0.1, cos_angle=True)
+ else:
+ loss_pose = 1-so3_relative_angle(cube_pose, gt_poses, eps=0.1, cos_angle=True)
+
+ # Can fail with bad EPS values/instability
+ except:
+ loss_pose = None
+
+ if self.z_type == 'direct':
+ loss_z = self.l1_loss(cube_z, gt_z)
+
+ elif self.z_type == 'sigmoid':
+ loss_z = self.l1_loss(cube_z_norm, (gt_z * real_to_virtual / 100).clip(0, 1))
+
+ elif self.z_type == 'log':
+ loss_z = self.l1_loss(cube_z_norm, torch.log((gt_z * real_to_virtual).clip(0.01)))
+
+ elif self.z_type == 'clusters':
+ loss_z = self.l1_loss(cube_z_norm, (((gt_z * real_to_virtual) - z_means)/(z_stds)))
+
+ total_3D_loss_for_reporting = loss_dims*self.loss_w_dims
+
+ if not loss_pose is None:
+ total_3D_loss_for_reporting += loss_pose*self.loss_w_pose
+
+ if not cube_2d_deltas is None:
+ total_3D_loss_for_reporting += loss_xy*self.loss_w_xy
+
+ if not loss_z is None:
+ total_3D_loss_for_reporting += loss_z*self.loss_w_z
+
+ # reporting does not need gradients
+ total_3D_loss_for_reporting = total_3D_loss_for_reporting.detach()
+
+ if self.loss_w_joint > 0:
+ '''
+ If we are using joint [entangled] loss, then we also need to pair all
+ predictions together and compute a chamfer or l1 loss vs. cube corners.
+ '''
+
+ cube_dis_x3d_from_z = cube_z * (cube_x - Ks_scaled_per_box[:, 0, 2])/Ks_scaled_per_box[:, 0, 0]
+ cube_dis_y3d_from_z = cube_z * (cube_y - Ks_scaled_per_box[:, 1, 2])/Ks_scaled_per_box[:, 1, 1]
+ cube_dis_z = torch.cat((torch.stack((cube_dis_x3d_from_z, cube_dis_y3d_from_z, cube_z)).T, cube_dims), dim=1)
+ dis_z_corners_joint = util.get_cuboid_verts_faces(cube_dis_z, cube_pose)[0]
+
+ if self.chamfer_pose and self.disentangled_loss:
+ loss_joint = self.chamfer_loss(dis_z_corners_joint, gt_corners)
+
+ else:
+ loss_joint = self.l1_loss(dis_z_corners_joint, gt_corners).contiguous().view(n, -1).mean(dim=1)
+
+ valid_joint = loss_joint < np.inf
+ total_3D_loss_for_reporting += (loss_joint*self.loss_w_joint).detach()
+
+ # compute errors for tracking purposes
+ z_error = (cube_z - gt_z).detach().abs()
+ dims_error = (cube_dims - gt_dims).detach().abs()
+ xy_error = (cube_xy - gt_2d).detach().abs()
+
+ storage.put_scalar(prefix + 'z_error', z_error.mean().item(), smoothing_hint=False)
+ storage.put_scalar(prefix + 'dims_error', dims_error.mean().item(), smoothing_hint=False)
+ storage.put_scalar(prefix + 'xy_error', xy_error.mean().item(), smoothing_hint=False)
+ storage.put_scalar(prefix + 'z_close', (z_error<0.20).float().mean().item(), smoothing_hint=False)
+
+ storage.put_scalar(prefix + 'total_3D_loss', self.loss_w_3d * self.safely_reduce_losses(total_3D_loss_for_reporting), smoothing_hint=False)
+
+ if self.inverse_z_weight:
+ '''
+ Weights all losses to prioritize close up boxes.
+ '''
+
+ gt_z = gt_boxes3D[:, 2]
+
+ inverse_z_w = 1/torch.log(gt_z.clip(E_CONSTANT))
+
+ loss_dims *= inverse_z_w
+
+ # scale based on log, but clip at e
+ if not cube_2d_deltas is None:
+ loss_xy *= inverse_z_w
+
+ if loss_z is not None:
+ loss_z *= inverse_z_w
+
+ if loss_pose is not None:
+ loss_pose *= inverse_z_w
+
+ if self.loss_w_joint > 0:
+ loss_joint *= inverse_z_w
+
+ if self.use_confidence > 0:
+
+ uncert_sf = SQRT_2_CONSTANT * torch.exp(-cube_uncert)
+
+ loss_dims *= uncert_sf
+
+ if not cube_2d_deltas is None:
+ loss_xy *= uncert_sf
+
+ if not loss_z is None:
+ loss_z *= uncert_sf
+
+ if loss_pose is not None:
+ loss_pose *= uncert_sf
+
+ if self.loss_w_joint > 0:
+ loss_joint *= uncert_sf
+
+ losses.update({prefix + 'uncert': self.use_confidence*self.safely_reduce_losses(cube_uncert.clone())})
+ storage.put_scalar(prefix + 'conf', torch.exp(-cube_uncert).mean().item(), smoothing_hint=False)
+
+ # store per batch loss stats temporarily
+ self.batch_losses = [batch_losses.mean().item() for batch_losses in total_3D_loss_for_reporting.split(num_boxes_per_image)]
+
+ if self.loss_w_dims > 0:
+ losses.update({
+ prefix + 'loss_dims': self.safely_reduce_losses(loss_dims) * self.loss_w_dims * self.loss_w_3d,
+ })
+
+ if not cube_2d_deltas is None:
+ losses.update({
+ prefix + 'loss_xy': self.safely_reduce_losses(loss_xy) * self.loss_w_xy * self.loss_w_3d,
+ })
+
+ if not loss_z is None:
+ losses.update({
+ prefix + 'loss_z': self.safely_reduce_losses(loss_z) * self.loss_w_z * self.loss_w_3d,
+ })
+
+ if loss_pose is not None:
+
+ losses.update({
+ prefix + 'loss_pose': self.safely_reduce_losses(loss_pose) * self.loss_w_pose * self.loss_w_3d,
+ })
+
+ if self.loss_w_joint > 0:
+ if valid_joint.any():
+ losses.update({prefix + 'loss_joint': self.safely_reduce_losses(loss_joint[valid_joint]) * self.loss_w_joint * self.loss_w_3d})
+
+
+ '''
+ Inference
+ '''
+ if len(cube_z.shape) == 0:
+ cube_z = cube_z.unsqueeze(0)
+
+ # inference
+ cube_x3d = cube_z * (cube_x - Ks_scaled_per_box[:, 0, 2])/Ks_scaled_per_box[:, 0, 0]
+ cube_y3d = cube_z * (cube_y - Ks_scaled_per_box[:, 1, 2])/Ks_scaled_per_box[:, 1, 1]
+ cube_3D = torch.cat((torch.stack((cube_x3d, cube_y3d, cube_z)).T, cube_dims, cube_xy*im_ratios_per_box.unsqueeze(1)), dim=1)
+
+ if self.use_confidence:
+ cube_conf = torch.exp(-cube_uncert)
+ cube_3D = torch.cat((cube_3D, cube_conf.unsqueeze(1)), dim=1)
+
+ # convert the predictions to intances per image
+ cube_3D = cube_3D.split(num_boxes_per_image)
+ cube_pose = cube_pose.split(num_boxes_per_image)
+ box_classes = box_classes.split(num_boxes_per_image)
+
+ pred_instances = None
+
+ pred_instances = instances if not self.training else \
+ [Instances(image_size) for image_size in im_current_dims]
+
+ for cube_3D_i, cube_pose_i, instances_i, K, im_dim, im_scale_ratio, box_classes_i, pred_boxes_i in \
+ zip(cube_3D, cube_pose, pred_instances, Ks, im_current_dims, im_scales_ratio, box_classes, pred_boxes):
+
+ # merge scores if they already exist
+ if hasattr(instances_i, 'scores'):
+ instances_i.scores = (instances_i.scores * cube_3D_i[:, -1])**(1/2)
+
+ # assign scores if none are present
+ else:
+ instances_i.scores = cube_3D_i[:, -1]
+
+ # assign box classes if none exist
+ if not hasattr(instances_i, 'pred_classes'):
+ instances_i.pred_classes = box_classes_i
+
+ # assign predicted boxes if none exist
+ if not hasattr(instances_i, 'pred_boxes'):
+ instances_i.pred_boxes = pred_boxes_i
+
+ instances_i.pred_bbox3D = util.get_cuboid_verts_faces(cube_3D_i[:, :6], cube_pose_i)[0]
+ instances_i.pred_center_cam = cube_3D_i[:, :3]
+ instances_i.pred_center_2D = cube_3D_i[:, 6:8]
+ instances_i.pred_dimensions = cube_3D_i[:, 3:6]
+ instances_i.pred_pose = cube_pose_i
+
+ if self.training:
+ return pred_instances, losses
+ else:
+ return pred_instances
+
+ def _sample_proposals(
+ self, matched_idxs: torch.Tensor, matched_labels: torch.Tensor, gt_classes: torch.Tensor, matched_ious=None
+ ) -> Tuple[torch.Tensor, torch.Tensor]:
+ """
+ Based on the matching between N proposals and M groundtruth,
+ sample the proposals and set their classification labels.
+ Args:
+ matched_idxs (Tensor): a vector of length N, each is the best-matched
+ gt index in [0, M) for each proposal.
+ matched_labels (Tensor): a vector of length N, the matcher's label
+ (one of cfg.MODEL.ROI_HEADS.IOU_LABELS) for each proposal.
+ gt_classes (Tensor): a vector of length M.
+ Returns:
+ Tensor: a vector of indices of sampled proposals. Each is in [0, N).
+ Tensor: a vector of the same length, the classification label for
+ each sampled proposal. Each sample is labeled as either a category in
+ [0, num_classes) or the background (num_classes).
+ """
+ has_gt = gt_classes.numel() > 0
+ # Get the corresponding GT for each proposal
+ if has_gt:
+ gt_classes = gt_classes[matched_idxs]
+ # Label unmatched proposals (0 label from matcher) as background (label=num_classes)
+ gt_classes[matched_labels == 0] = self.num_classes
+ # Label ignore proposals (-1 label)
+ gt_classes[matched_labels == -1] = -1
+ else:
+ gt_classes = torch.zeros_like(matched_idxs) + self.num_classes
+
+ sampled_fg_idxs, sampled_bg_idxs = subsample_labels(
+ gt_classes, self.batch_size_per_image, self.positive_fraction, self.num_classes, matched_ious=matched_ious
+ )
+
+ sampled_idxs = torch.cat([sampled_fg_idxs, sampled_bg_idxs], dim=0)
+ return sampled_idxs, gt_classes[sampled_idxs]
+
+ @torch.no_grad()
+ def label_and_sample_proposals(self, proposals: List[Instances], targets: List[Instances]) -> List[Instances]:
+
+ #separate valid and ignore gts
+ targets_ign = [target[target.gt_classes < 0] for target in targets]
+ targets = [target[target.gt_classes >= 0] for target in targets]
+
+ if self.proposal_append_gt:
+ proposals = add_ground_truth_to_proposals(targets, proposals)
+
+ proposals_with_gt = []
+
+ num_fg_samples = []
+ num_bg_samples = []
+
+ for proposals_per_image, targets_per_image, targets_ign_per_image in zip(proposals, targets, targets_ign):
+
+ has_gt = len(targets_per_image) > 0
+
+ match_quality_matrix = pairwise_iou(targets_per_image.gt_boxes, proposals_per_image.proposal_boxes)
+ matched_idxs, matched_labels = self.proposal_matcher(match_quality_matrix)
+
+ try:
+ if len(targets_ign_per_image) > 0:
+
+ # compute the quality matrix, only on subset of background
+ background_inds = (matched_labels == 0).nonzero().squeeze()
+
+ # determine the boxes inside ignore regions with sufficient threshold
+ if background_inds.numel() > 1:
+ match_quality_matrix_ign = pairwise_ioa(targets_ign_per_image.gt_boxes, proposals_per_image.proposal_boxes[background_inds])
+ matched_labels[background_inds[match_quality_matrix_ign.max(0)[0] >= self.ignore_thresh]] = -1
+
+ del match_quality_matrix_ign
+ except:
+ pass
+
+ gt_arange = torch.arange(match_quality_matrix.shape[1]).to(matched_idxs.device)
+ matched_ious = match_quality_matrix[matched_idxs, gt_arange]
+ sampled_idxs, gt_classes = self._sample_proposals(matched_idxs, matched_labels, targets_per_image.gt_classes, matched_ious=matched_ious)
+
+ # Set target attributes of the sampled proposals:
+ proposals_per_image = proposals_per_image[sampled_idxs]
+ proposals_per_image.gt_classes = gt_classes
+
+ if has_gt:
+ sampled_targets = matched_idxs[sampled_idxs]
+ # We index all the attributes of targets that start with "gt_"
+ # and have not been added to proposals yet (="gt_classes").
+ # NOTE: here the indexing waste some compute, because heads
+ # like masks, keypoints, etc, will filter the proposals again,
+ # (by foreground/background, or number of keypoints in the image, etc)
+ # so we essentially index the data twice.
+ for (trg_name, trg_value) in targets_per_image.get_fields().items():
+ if trg_name.startswith("gt_") and not proposals_per_image.has(trg_name):
+ proposals_per_image.set(trg_name, trg_value[sampled_targets])
+
+
+ num_bg_samples.append((gt_classes == self.num_classes).sum().item())
+ num_fg_samples.append(gt_classes.numel() - num_bg_samples[-1])
+ proposals_with_gt.append(proposals_per_image)
+
+ # Log the number of fg/bg samples that are selected for training ROI heads
+ storage = get_event_storage()
+ storage.put_scalar("roi_head/num_fg_samples", np.mean(num_fg_samples))
+ storage.put_scalar("roi_head/num_bg_samples", np.mean(num_bg_samples))
+
+ return proposals_with_gt
+
+
+ def safely_reduce_losses(self, loss):
+
+ valid = (~(loss.isinf())) & (~(loss.isnan()))
+
+ if valid.any():
+ return loss[valid].mean()
+ else:
+ # no valid losses, simply zero out
+ return loss.mean()*0.0
+
\ No newline at end of file
diff --git a/cubercnn/solver/__init__.py b/cubercnn/solver/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..03ddcbd9bee9a0e196ed61f3637b1aacfd018c9e
--- /dev/null
+++ b/cubercnn/solver/__init__.py
@@ -0,0 +1,2 @@
+from .build import *
+from .checkpoint import *
\ No newline at end of file
diff --git a/cubercnn/solver/build.py b/cubercnn/solver/build.py
new file mode 100644
index 0000000000000000000000000000000000000000..fc5e582caac3f514a359d29957f7f0c9b637a576
--- /dev/null
+++ b/cubercnn/solver/build.py
@@ -0,0 +1,76 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates
+import torch
+from typing import Any, Dict, List, Set
+from detectron2.solver.build import maybe_add_gradient_clipping
+
+def build_optimizer(cfg, model):
+ norm_module_types = (
+ torch.nn.BatchNorm1d,
+ torch.nn.BatchNorm2d,
+ torch.nn.BatchNorm3d,
+ torch.nn.SyncBatchNorm,
+ torch.nn.GroupNorm,
+ torch.nn.InstanceNorm1d,
+ torch.nn.InstanceNorm2d,
+ torch.nn.InstanceNorm3d,
+ torch.nn.LayerNorm,
+ torch.nn.LocalResponseNorm,
+ )
+ params: List[Dict[str, Any]] = []
+ memo: Set[torch.nn.parameter.Parameter] = set()
+ for module in model.modules():
+ for key, value in module.named_parameters(recurse=False):
+ if not value.requires_grad:
+ continue
+ # Avoid duplicating parameters
+ if value in memo:
+ continue
+ memo.add(value)
+
+ lr = cfg.SOLVER.BASE_LR
+ weight_decay = cfg.SOLVER.WEIGHT_DECAY
+
+ if isinstance(module, norm_module_types) and (cfg.SOLVER.WEIGHT_DECAY_NORM is not None):
+ weight_decay = cfg.SOLVER.WEIGHT_DECAY_NORM
+
+ elif key == "bias":
+ if (cfg.SOLVER.BIAS_LR_FACTOR is not None):
+ lr = cfg.SOLVER.BASE_LR * cfg.SOLVER.BIAS_LR_FACTOR
+ if (cfg.SOLVER.WEIGHT_DECAY_BIAS is not None):
+ weight_decay = cfg.SOLVER.WEIGHT_DECAY_BIAS
+
+ # these params do not need weight decay at all
+ # TODO parameterize these in configs instead.
+ if key in ['priors_dims_per_cat', 'priors_z_scales', 'priors_z_stats']:
+ weight_decay = 0.0
+
+ params += [{"params": [value], "lr": lr, "weight_decay": weight_decay}]
+
+ if cfg.SOLVER.TYPE == 'sgd':
+ optimizer = torch.optim.SGD(
+ params,
+ cfg.SOLVER.BASE_LR,
+ momentum=cfg.SOLVER.MOMENTUM,
+ nesterov=cfg.SOLVER.NESTEROV,
+ weight_decay=cfg.SOLVER.WEIGHT_DECAY
+ )
+ elif cfg.SOLVER.TYPE == 'adam':
+ optimizer = torch.optim.Adam(params, cfg.SOLVER.BASE_LR, eps=1e-02)
+ elif cfg.SOLVER.TYPE == 'adam+amsgrad':
+ optimizer = torch.optim.Adam(params, cfg.SOLVER.BASE_LR, amsgrad=True, eps=1e-02)
+ elif cfg.SOLVER.TYPE == 'adamw':
+ optimizer = torch.optim.AdamW(params, cfg.SOLVER.BASE_LR, eps=1e-02)
+ elif cfg.SOLVER.TYPE == 'adamw+amsgrad':
+ optimizer = torch.optim.AdamW(params, cfg.SOLVER.BASE_LR, amsgrad=True, eps=1e-02)
+ else:
+ raise ValueError('{} is not supported as an optimizer.'.format(cfg.SOLVER.TYPE))
+
+ optimizer = maybe_add_gradient_clipping(cfg, optimizer)
+ return optimizer
+
+def freeze_bn(network):
+
+ for _, module in network.named_modules():
+ if isinstance(module, torch.nn.BatchNorm2d):
+ module.eval()
+ module.track_running_stats = False
diff --git a/cubercnn/solver/checkpoint.py b/cubercnn/solver/checkpoint.py
new file mode 100644
index 0000000000000000000000000000000000000000..2298d67c18fd9f8e51f2d6c0522f7eb393db6fe7
--- /dev/null
+++ b/cubercnn/solver/checkpoint.py
@@ -0,0 +1,28 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates
+from detectron2.checkpoint import PeriodicCheckpointer
+from typing import Any
+
+class PeriodicCheckpointerOnlyOne(PeriodicCheckpointer):
+ def step(self, iteration: int, **kwargs: Any) -> None:
+ """
+ Perform the appropriate action at the given iteration.
+
+ Args:
+ iteration (int): the current iteration, ranged in [0, max_iter-1].
+ kwargs (Any): extra data to save, same as in
+ :meth:`Checkpointer.save`.
+ """
+ iteration = int(iteration)
+ additional_state = {"iteration": iteration}
+ additional_state.update(kwargs)
+
+ if (iteration + 1) % self.period == 0:
+
+ # simply save a single recent model
+ self.checkpointer.save(
+ "{}_recent".format(self.file_prefix), **additional_state
+ )
+
+ if self.max_iter is not None:
+ if iteration >= self.max_iter - 1:
+ self.checkpointer.save(f"{self.file_prefix}_final", **additional_state)
\ No newline at end of file
diff --git a/cubercnn/util/__init__.py b/cubercnn/util/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..ac2c1d0bb07fa1bbe06849c9579567dc629395c6
--- /dev/null
+++ b/cubercnn/util/__init__.py
@@ -0,0 +1,3 @@
+from .util import *
+from .model_zoo import *
+from .math_util import *
\ No newline at end of file
diff --git a/cubercnn/util/math_util.py b/cubercnn/util/math_util.py
new file mode 100644
index 0000000000000000000000000000000000000000..4f172d1167e55cfb5db5b79615488516caf52792
--- /dev/null
+++ b/cubercnn/util/math_util.py
@@ -0,0 +1,1237 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates
+import math
+import numpy as np
+import pandas as pd
+from typing import Tuple, List
+from pytorch3d.renderer.lighting import PointLights
+from pytorch3d.renderer.mesh.renderer import MeshRenderer
+from pytorch3d.renderer.mesh.shader import SoftPhongShader
+from pytorch3d.transforms.math import acos_linear_extrapolation
+import torch
+from pytorch3d.structures import Meshes
+from detectron2.structures import BoxMode
+from pytorch3d.renderer import TexturesVertex
+from pytorch3d.structures.meshes import (
+ Meshes,
+)
+
+from pytorch3d.renderer import (
+ PerspectiveCameras,
+ RasterizationSettings,
+ MeshRasterizer
+)
+
+from pytorch3d.renderer import (
+ PerspectiveCameras,
+ SoftSilhouetteShader,
+ RasterizationSettings,
+ MeshRasterizer
+)
+from detectron2.data import (
+ MetadataCatalog,
+)
+from pytorch3d.transforms import axis_angle_to_matrix
+from pytorch3d.renderer import MeshRenderer as MR
+
+UNIT_CUBE = np.array([
+ [-0.5, -0.5, -0.5],
+ [ 0.5, -0.5, -0.5],
+ [ 0.5, 0.5, -0.5],
+ [-0.5, 0.5, -0.5],
+ [-0.5, -0.5, 0.5],
+ [ 0.5, -0.5, 0.5],
+ [ 0.5, 0.5, 0.5],
+ [-0.5, 0.5, 0.5]
+])
+
+def upto_2Pi(val):
+
+ out = val
+
+ # constrain between [0, 2pi)
+ while out >= 2*math.pi: out -= math.pi * 2
+ while out < 0: out += math.pi * 2
+
+ return out
+
+def upto_Pi(val):
+
+ out = val
+
+ # constrain between [0, pi)
+ while out >= math.pi: out -= math.pi
+ while out < 0: out += math.pi
+
+ return out
+
+# Calculates rotation matrix to euler angles
+# The result is the same as MATLAB except the order
+# of the euler angles ( x and z are swapped ).
+# adopted from https://www.learnopencv.com/rotation-matrix-to-euler-angles/
+def mat2euler(R):
+
+ sy = math.sqrt(R[0, 0] * R[0, 0] + R[1, 0] * R[1, 0])
+
+ #singular = sy < 1e-6
+
+ x = math.atan2(R[2, 1], R[2, 2])
+ y = math.atan2(-R[2, 0], sy)
+ z = math.atan2(R[1, 0], R[0, 0])
+
+ return np.array([x, y, z])
+
+# Calculates Rotation Matrix given euler angles.
+# adopted from https://www.learnopencv.com/rotation-matrix-to-euler-angles/
+def euler2mat(euler):
+
+ R_x = np.array([[1, 0, 0],
+ [0, math.cos(euler[0]), -math.sin(euler[0])],
+ [0, math.sin(euler[0]), math.cos(euler[0])]
+ ])
+
+ R_y = np.array([[math.cos(euler[1]), 0, math.sin(euler[1])],
+ [0, 1, 0],
+ [-math.sin(euler[1]), 0, math.cos(euler[1])]
+ ])
+
+ R_z = np.array([[math.cos(euler[2]), -math.sin(euler[2]), 0],
+ [math.sin(euler[2]), math.cos(euler[2]), 0],
+ [0, 0, 1]
+ ])
+
+ R = np.dot(R_z, np.dot(R_y, R_x))
+
+ return R
+
+def euler2mat_torch(euler):
+ R_x = torch.stack([
+ torch.tensor([[1, 0, 0],
+ [0, torch.cos(angle), -torch.sin(angle)],
+ [0, torch.sin(angle), torch.cos(angle)]])
+ for angle in euler[:, 0]
+ ])
+
+ R_y = torch.stack([
+ torch.tensor([[torch.cos(angle), 0, torch.sin(angle)],
+ [0, 1, 0],
+ [-torch.sin(angle), 0, torch.cos(angle)]])
+ for angle in euler[:, 1]
+ ])
+
+ R_z = torch.stack([
+ torch.tensor([[torch.cos(angle), -torch.sin(angle), 0],
+ [torch.sin(angle), torch.cos(angle), 0],
+ [0, 0, 1]])
+ for angle in euler[:, 2]
+ ])
+
+ R = torch.matmul(R_z, torch.matmul(R_y, R_x))
+ # (n x 3 x 3 out tensor)
+ return R
+
+
+def to_float_tensor(input):
+
+ data_type = type(input)
+
+ if data_type != torch.Tensor:
+ input = torch.tensor(input)
+
+ return input.float()
+
+def get_cuboid_verts_faces(box3d=None, R=None):
+ """
+ Computes vertices and faces from a 3D cuboid representation.
+ Args:
+ bbox3d (flexible): [[X Y Z W H L]]
+ R (flexible): [np.array(3x3)]
+ Returns:
+ verts: the 3D vertices of the cuboid in camera space
+ faces: the vertex indices per face
+ """
+ if box3d is None:
+ box3d = [0, 0, 0, 1, 1, 1]
+
+ # make sure types are correct
+ box3d = to_float_tensor(box3d)
+
+ if R is not None:
+ R = to_float_tensor(R)
+
+ squeeze = len(box3d.shape) == 1
+
+ if squeeze:
+ box3d = box3d.unsqueeze(0)
+ if R is not None:
+ R = R.unsqueeze(0)
+
+ n = len(box3d)
+
+ x3d = box3d[:, 0].unsqueeze(1)
+ y3d = box3d[:, 1].unsqueeze(1)
+ z3d = box3d[:, 2].unsqueeze(1)
+ w3d = box3d[:, 3].unsqueeze(1)
+ h3d = box3d[:, 4].unsqueeze(1)
+ l3d = box3d[:, 5].unsqueeze(1)
+
+ '''
+ v4_____________________v5
+ /| /|
+ / | / |
+ / | / |
+ /___|_________________/ |
+ v0| | |v1 |
+ | | | |
+ | | | |
+ | | | |
+ | |_________________|___|
+ | / v7 | /v6
+ | / | /
+ | / | /
+ |/_____________________|/
+ v3 v2
+ '''
+
+ verts = to_float_tensor(torch.zeros([n, 3, 8], device=box3d.device))
+
+ # setup X
+ verts[:, 0, [0, 3, 4, 7]] = -l3d / 2
+ verts[:, 0, [1, 2, 5, 6]] = l3d / 2
+
+ # setup Y
+ verts[:, 1, [0, 1, 4, 5]] = -h3d / 2
+ verts[:, 1, [2, 3, 6, 7]] = h3d / 2
+
+ # setup Z
+ verts[:, 2, [0, 1, 2, 3]] = -w3d / 2
+ verts[:, 2, [4, 5, 6, 7]] = w3d / 2
+
+ if R is not None:
+
+ # rotate
+ verts = R @ verts
+
+ # translate
+ verts[:, 0, :] += x3d
+ verts[:, 1, :] += y3d
+ verts[:, 2, :] += z3d
+
+ verts = verts.transpose(1, 2)
+
+ faces = torch.tensor([
+ [0, 1, 2], # front TR
+ [2, 3, 0], # front BL
+
+ [1, 5, 6], # right TR
+ [6, 2, 1], # right BL
+
+ [4, 0, 3], # left TR
+ [3, 7, 4], # left BL
+
+ [5, 4, 7], # back TR
+ [7, 6, 5], # back BL
+
+ [4, 5, 1], # top TR
+ [1, 0, 4], # top BL
+
+ [3, 2, 6], # bottom TR
+ [6, 7, 3], # bottom BL
+ ]).float().unsqueeze(0).repeat([n, 1, 1])
+
+ if squeeze:
+ verts = verts.squeeze()
+ faces = faces.squeeze()
+
+ return verts, faces.to(verts.device)
+
+def get_cuboid_verts(K, box3d, R=None, view_R=None, view_T=None):
+
+ # make sure types are correct
+ K = to_float_tensor(K)
+ box3d = to_float_tensor(box3d)
+
+ if R is not None:
+ R = to_float_tensor(R)
+
+ squeeze = len(box3d.shape) == 1
+
+ if squeeze:
+ box3d = box3d.unsqueeze(0)
+ if R is not None:
+ R = R.unsqueeze(0)
+
+ n = len(box3d)
+
+ if len(K.shape) == 2:
+ K = K.unsqueeze(0).repeat([n, 1, 1])
+
+ corners_3d, _ = get_cuboid_verts_faces(box3d, R)
+ if view_T is not None:
+ corners_3d -= view_T.view(1, 1, 3)
+ if view_R is not None:
+ corners_3d = (view_R @ corners_3d[0].T).T.unsqueeze(0)
+ if view_T is not None:
+ corners_3d[:, :, -1] += view_T.view(1, 1, 3)[:, :, -1]*1.25
+
+ # project to 2D
+ corners_2d = K @ corners_3d.transpose(1, 2)
+ corners_2d[:, :2, :] = corners_2d[:, :2, :] / corners_2d[:, 2, :].unsqueeze(1)
+ corners_2d = corners_2d.transpose(1, 2)
+
+ if squeeze:
+ corners_3d = corners_3d.squeeze()
+ corners_2d = corners_2d.squeeze()
+
+ return corners_2d, corners_3d
+
+
+def approx_eval_resolution(h, w, scale_min=0, scale_max=1e10):
+ """
+ Approximates the resolution an image with h x w resolution would
+ run through a model at which constrains the scale to a min and max.
+ Args:
+ h (int): input resolution height
+ w (int): input resolution width
+ scale_min (int): minimum scale allowed to resize too
+ scale_max (int): maximum scale allowed to resize too
+ Returns:
+ h (int): output resolution height
+ w (int): output resolution width
+ sf (float): scaling factor that was applied
+ which can convert from original --> network resolution.
+ """
+ orig_h = h
+
+ # first resize to min
+ sf = scale_min / min(h, w)
+ h *= sf
+ w *= sf
+
+ # next resize to max
+ sf = min(scale_max / max(h, w), 1.0)
+ h *= sf
+ w *= sf
+
+ return h, w, h/orig_h
+
+
+def compute_priors(cfg, datasets, max_cluster_rounds=1000, min_points_for_std=5, n_bins=None):
+ """
+ Computes priors via simple averaging or a custom K-Means clustering.
+ """
+
+ annIds = datasets.getAnnIds()
+ anns = datasets.loadAnns(annIds)
+
+ data_raw = []
+
+ category_names = MetadataCatalog.get('omni3d_model').thing_classes
+
+ virtual_depth = cfg.MODEL.ROI_CUBE_HEAD.VIRTUAL_DEPTH
+ virtual_focal = cfg.MODEL.ROI_CUBE_HEAD.VIRTUAL_FOCAL
+ test_scale_min = cfg.INPUT.MIN_SIZE_TEST
+ test_scale_max = cfg.INPUT.MAX_SIZE_TEST
+
+ '''
+ Accumulate the annotations while discarding the 2D center information
+ (hence, keeping only the 2D and 3D scale information, and properties.)
+ '''
+
+ for ann_idx, ann in enumerate(anns):
+
+ category_name = ann['category_name'].lower()
+
+ ignore = ann['ignore']
+ dataset_id = ann['dataset_id']
+ image_id = ann['image_id']
+
+ fy = datasets.imgs[image_id]['K'][1][1]
+ im_h = datasets.imgs[image_id]['height']
+ im_w = datasets.imgs[image_id]['width']
+ f = 2 * fy / im_h
+
+ if cfg.DATASETS.MODAL_2D_BOXES and 'bbox2D_tight' in ann and ann['bbox2D_tight'][0] != -1:
+ x, y, w, h = BoxMode.convert(ann['bbox2D_tight'], BoxMode.XYXY_ABS, BoxMode.XYWH_ABS)
+
+ elif cfg.DATASETS.TRUNC_2D_BOXES and 'bbox2D_trunc' in ann and not np.all([val==-1 for val in ann['bbox2D_trunc']]):
+ x, y, w, h = BoxMode.convert(ann['bbox2D_trunc'], BoxMode.XYXY_ABS, BoxMode.XYWH_ABS)
+
+ elif 'bbox2D_proj' in ann:
+ x, y, w, h = BoxMode.convert(ann['bbox2D_proj'], BoxMode.XYXY_ABS, BoxMode.XYWH_ABS)
+
+ else:
+ continue
+
+ x3d, y3d, z3d = ann['center_cam']
+ w3d, h3d, l3d = ann['dimensions']
+
+ test_h, test_w, sf = approx_eval_resolution(im_h, im_w, test_scale_min, test_scale_max)
+
+ # scale everything to test resolution
+ h *= sf
+ w *= sf
+
+ if virtual_depth:
+ virtual_to_real = compute_virtual_scale_from_focal_spaces(fy, im_h, virtual_focal, test_h)
+ real_to_virtual = 1/virtual_to_real
+ z3d *= real_to_virtual
+
+ scale = np.sqrt(h**2 + w**2)
+
+ if (not ignore) and category_name in category_names:
+ data_raw.append([category_name, w, h, x3d, y3d, z3d, w3d, h3d, l3d, w3d*h3d*l3d, dataset_id, image_id, fy, f, scale])
+
+ # TODO pandas is fairly inefficient to rely on for large scale.
+ df_raw = pd.DataFrame(data_raw, columns=[
+ 'name',
+ 'w', 'h', 'x3d', 'y3d', 'z3d',
+ 'w3d', 'h3d', 'l3d', 'volume',
+ 'dataset', 'image',
+ 'fy', 'f', 'scale'
+ ])
+ # ^ the elements ending in w/h/l3d are the actual sizes, while the x/y/z3d are the camera perspective sizes.
+
+ priors_bins = []
+ priors_dims_per_cat = []
+ priors_z3d_per_cat = []
+ priors_y3d_per_cat = []
+
+ # compute priors for z and y globally
+ priors_z3d = [df_raw.z3d.mean(), df_raw.z3d.std()]
+ priors_y3d = [df_raw.y3d.mean(), df_raw.y3d.std()]
+
+ if n_bins is None:
+ n_bins = cfg.MODEL.ROI_CUBE_HEAD.CLUSTER_BINS
+
+ # Each prior is pre-computed per category
+ for cat in category_names:
+
+ df_cat = df_raw[df_raw.name == cat]
+
+ '''
+ First compute static variable statistics
+ '''
+
+ scales = torch.FloatTensor(np.array(df_cat.scale))
+ n = len(scales)
+
+ if n > 0:
+ priors_dims_per_cat.append([[df_cat.w3d.mean(), df_cat.h3d.mean(), df_cat.l3d.mean()], [df_cat.w3d.std(), df_cat.h3d.std(), df_cat.l3d.std()]])
+ priors_z3d_per_cat.append([df_cat.z3d.mean(), df_cat.z3d.std()])
+ priors_y3d_per_cat.append([df_cat.y3d.mean(), df_cat.y3d.std()])
+
+ else:
+ # dummy data.
+ priors_dims_per_cat.append([[1.0, 1.0, 1.0], [1.0, 1.0, 1.0]])
+ priors_z3d_per_cat.append([50, 50])
+ priors_y3d_per_cat.append([1, 10])
+
+ '''
+ Next compute Z cluster statistics based on y and area
+ '''
+
+ def compute_cluster_scale_mean(scales, assignments, n_bins, match_quality):
+
+ cluster_scales = []
+
+ for bin in range(n_bins):
+
+ in_cluster = assignments==bin
+
+ if in_cluster.sum() < min_points_for_std:
+ in_cluster[match_quality[:, bin].topk(min_points_for_std)[1]] = True
+
+ scale = scales[in_cluster].mean()
+ cluster_scales.append(scale.item())
+
+ return torch.FloatTensor(cluster_scales)
+
+ if n_bins > 1:
+
+ if n < min_points_for_std:
+
+ print('Warning {} category has only {} valid samples...'.format(cat, n))
+
+ # dummy data since category doesn't have available samples.
+ max_scale = cfg.MODEL.ANCHOR_GENERATOR.SIZES[-1][-1]
+ min_scale = cfg.MODEL.ANCHOR_GENERATOR.SIZES[0][0]
+ base = (max_scale / min_scale) ** (1 / (n_bins - 1))
+ cluster_scales = np.array([min_scale * (base ** i) for i in range(0, n_bins)])
+
+ # default values are unused anyways in training. but range linearly
+ # from 100 to 1 and ascend with 2D scale.
+ bin_priors_z = [[b, 15] for b in np.arange(100, 1, -(100-1)/n_bins)]
+ priors_bins.append((cat, cluster_scales.tolist(), bin_priors_z))
+ assert len(bin_priors_z) == n_bins, 'Broken default bin scaling.'
+ else:
+
+ max_scale = scales.max()
+ min_scale = scales.min()
+ base = (max_scale / min_scale) ** (1 / (n_bins - 1))
+ cluster_scales = torch.FloatTensor([min_scale * (base ** i) for i in range(0, n_bins)])
+
+ best_score = -np.inf
+
+ for round in range(max_cluster_rounds):
+
+ # quality scores for gts and clusters (n x n_bins)
+ match_quality = -(cluster_scales.unsqueeze(0) - scales.unsqueeze(1)).abs()
+
+ # assign to best clusters
+ scores, assignments_round = match_quality.max(1)
+ round_score = scores.mean().item()
+
+ if np.round(round_score, 5) > best_score:
+ best_score = round_score
+ assignments = assignments_round
+
+ # make new clusters
+ cluster_scales = compute_cluster_scale_mean(scales, assignments, n_bins, match_quality)
+
+ else:
+ break
+
+ bin_priors_z = []
+
+ for bin in range(n_bins):
+
+ in_cluster = assignments == bin
+
+ # not enough in the cluster to compute reliable stats?
+ # fill it with the topk others
+ if in_cluster.sum() < min_points_for_std:
+ in_cluster[match_quality[:, bin].topk(min_points_for_std)[1]] = True
+
+ # move to numpy for indexing pandas
+ in_cluster = in_cluster.numpy()
+
+ z3d_mean = df_cat.z3d[in_cluster].mean()
+ z3d_std = df_cat.z3d[in_cluster].std()
+
+ bin_priors_z.append([z3d_mean, z3d_std])
+
+ priors_bins.append((cat, cluster_scales.numpy().tolist(), bin_priors_z))
+
+ priors = {
+ 'priors_dims_per_cat': priors_dims_per_cat,
+ 'priors_z3d_per_cat': priors_z3d_per_cat,
+ 'priors_y3d_per_cat': priors_y3d_per_cat,
+ 'priors_bins': priors_bins,
+ 'priors_y3d': priors_y3d,
+ 'priors_z3d': priors_z3d,
+ }
+
+ return priors
+
+def compute_priors_custom(cfg, datasets, max_cluster_rounds=1000, min_points_for_std=5):
+ """
+ simplification of the standard compute_priors function
+
+ Computes priors via simple averaging
+ """
+
+ annIds = datasets.getAnnIds()
+ anns = datasets.loadAnns(annIds)
+
+ data_raw = []
+
+ category_names = MetadataCatalog.get('omni3d_model').thing_classes
+
+ virtual_depth = cfg.MODEL.ROI_CUBE_HEAD.VIRTUAL_DEPTH
+ virtual_focal = cfg.MODEL.ROI_CUBE_HEAD.VIRTUAL_FOCAL
+ test_scale_min = cfg.INPUT.MIN_SIZE_TEST
+ test_scale_max = cfg.INPUT.MAX_SIZE_TEST
+
+ '''
+ Accumulate the annotations while discarding the 2D center information
+ (hence, keeping only the 2D and 3D scale information, and properties.)
+ '''
+
+ for ann_idx, ann in enumerate(anns):
+
+ category_name = ann['category_name'].lower()
+
+ ignore = ann['ignore']
+ dataset_id = ann['dataset_id']
+ image_id = ann['image_id']
+
+ fy = datasets.imgs[image_id]['K'][1][1]
+ im_h = datasets.imgs[image_id]['height']
+ im_w = datasets.imgs[image_id]['width']
+ f = 2 * fy / im_h
+
+ if cfg.DATASETS.MODAL_2D_BOXES and 'bbox2D_tight' in ann and ann['bbox2D_tight'][0] != -1:
+ x, y, w, h = BoxMode.convert(ann['bbox2D_tight'], BoxMode.XYXY_ABS, BoxMode.XYWH_ABS)
+
+ elif cfg.DATASETS.TRUNC_2D_BOXES and 'bbox2D_trunc' in ann and not np.all([val==-1 for val in ann['bbox2D_trunc']]):
+ x, y, w, h = BoxMode.convert(ann['bbox2D_trunc'], BoxMode.XYXY_ABS, BoxMode.XYWH_ABS)
+
+ elif 'bbox2D_proj' in ann:
+ x, y, w, h = BoxMode.convert(ann['bbox2D_proj'], BoxMode.XYXY_ABS, BoxMode.XYWH_ABS)
+
+ else:
+ continue
+
+ x3d, y3d, z3d = ann['center_cam']
+ w3d, h3d, l3d = ann['dimensions']
+
+ test_h, test_w, sf = approx_eval_resolution(im_h, im_w, test_scale_min, test_scale_max)
+
+ # scale everything to test resolution
+ h *= sf
+ w *= sf
+
+ if virtual_depth:
+ virtual_to_real = compute_virtual_scale_from_focal_spaces(fy, im_h, virtual_focal, test_h)
+ real_to_virtual = 1/virtual_to_real
+ z3d *= real_to_virtual
+
+ scale = np.sqrt(h**2 + w**2)
+
+ if (not ignore) and category_name in category_names:
+ data_raw.append([category_name, w, h, x3d, y3d, z3d, w3d, h3d, l3d, w3d*h3d*l3d, dataset_id, image_id, fy, f, scale])
+
+ # TODO pandas is fairly inefficient to rely on for large scale.
+ df_raw = pd.DataFrame(data_raw, columns=[
+ 'name',
+ 'w', 'h', 'x3d', 'y3d', 'z3d',
+ 'w3d', 'h3d', 'l3d', 'volume',
+ 'dataset', 'image',
+ 'fy', 'f', 'scale'
+ ])
+ # ^ the elements ending in w/h/l3d are the actual sizes, while the x/y/z3d are the camera perspective sizes.
+
+ priors_bins = []
+ priors_dims_per_cat = []
+ priors_z3d_per_cat = []
+ priors_y3d_per_cat = []
+
+ # compute priors for z and y globally
+ priors_z3d = [df_raw.z3d.mean(), df_raw.z3d.std()]
+ priors_y3d = [df_raw.y3d.mean(), df_raw.y3d.std()]
+
+
+ # Each prior is pre-computed per category
+ for cat in category_names:
+
+ df_cat = df_raw[df_raw.name == cat]
+
+ '''
+ First compute static variable statistics
+ '''
+
+ scales = torch.FloatTensor(np.array(df_cat.scale))
+ n = len(scales)
+
+ if None:
+ priors_dims_per_cat.append([[df_cat.w3d.mean(), df_cat.h3d.mean(), df_cat.l3d.mean()], [df_cat.w3d.std(), df_cat.h3d.std(), df_cat.l3d.std()]])
+ priors_z3d_per_cat.append([df_cat.z3d.mean(), df_cat.z3d.std()])
+ priors_y3d_per_cat.append([df_cat.y3d.mean(), df_cat.y3d.std()])
+
+ else:
+ # dummy data.
+ priors_dims_per_cat.append([[0.0, 0.0, 0.0], [0.0, 0.0, 0.0]])
+ priors_z3d_per_cat.append([0, 0])
+ priors_y3d_per_cat.append([0, 0])
+
+
+ priors = {
+ 'priors_dims_per_cat': priors_dims_per_cat,
+ 'priors_z3d_per_cat': priors_z3d_per_cat,
+ 'priors_y3d_per_cat': priors_y3d_per_cat,
+ 'priors_bins': priors_bins,
+ 'priors_y3d': priors_y3d,
+ 'priors_z3d': priors_z3d,
+ }
+
+ return priors
+
+def convert_3d_box_to_2d(K, box3d, R=None, clipw=0, cliph=0, XYWH=True, min_z=0.20):
+ """
+ Converts a 3D box to a 2D box via projection.
+ Args:
+ K (np.array): intrinsics matrix 3x3
+ bbox3d (flexible): [[X Y Z W H L]]
+ R (flexible): [np.array(3x3)]
+ clipw (int): clip invalid X to the image bounds. Image width is usually used here.
+ cliph (int): clip invalid Y to the image bounds. Image height is usually used here.
+ XYWH (bool): returns in XYWH if true, otherwise XYXY format.
+ min_z: the threshold for how close a vertex is allowed to be before being
+ considered as invalid for projection purposes.
+ Returns:
+ box2d (flexible): the 2D box results.
+ behind_camera (bool): whether the projection has any points behind the camera plane.
+ fully_behind (bool): all points are behind the camera plane.
+ """
+
+ # bounds used for vertices behind image plane
+ topL_bound = torch.tensor([[0, 0, 0]]).float()
+ topR_bound = torch.tensor([[clipw-1, 0, 0]]).float()
+ botL_bound = torch.tensor([[0, cliph-1, 0]]).float()
+ botR_bound = torch.tensor([[clipw-1, cliph-1, 0]]).float()
+
+ # make sure types are correct
+ K = to_float_tensor(K)
+ box3d = to_float_tensor(box3d)
+
+ if R is not None:
+ R = to_float_tensor(R)
+
+ squeeze = len(box3d.shape) == 1
+
+ if squeeze:
+ box3d = box3d.unsqueeze(0)
+ if R is not None:
+ R = R.unsqueeze(0)
+
+ n = len(box3d)
+ verts2d, verts3d = get_cuboid_verts(K, box3d, R)
+
+ # any boxes behind camera plane?
+ verts_behind = verts2d[:, :, 2] <= min_z
+ behind_camera = verts_behind.any(1)
+
+ verts_signs = torch.sign(verts3d)
+
+ # check for any boxes projected behind image plane corners
+ topL = verts_behind & (verts_signs[:, :, 0] < 0) & (verts_signs[:, :, 1] < 0)
+ topR = verts_behind & (verts_signs[:, :, 0] > 0) & (verts_signs[:, :, 1] < 0)
+ botL = verts_behind & (verts_signs[:, :, 0] < 0) & (verts_signs[:, :, 1] > 0)
+ botR = verts_behind & (verts_signs[:, :, 0] > 0) & (verts_signs[:, :, 1] > 0)
+
+ # clip values to be in bounds for invalid points
+ verts2d[topL] = topL_bound
+ verts2d[topR] = topR_bound
+ verts2d[botL] = botL_bound
+ verts2d[botR] = botR_bound
+
+ x, xi = verts2d[:, :, 0].min(1)
+ y, yi = verts2d[:, :, 1].min(1)
+ x2, x2i = verts2d[:, :, 0].max(1)
+ y2, y2i = verts2d[:, :, 1].max(1)
+
+ fully_behind = verts_behind.all(1)
+
+ width = x2 - x
+ height = y2 - y
+
+ if XYWH:
+ box2d = torch.cat((x.unsqueeze(1), y.unsqueeze(1), width.unsqueeze(1), height.unsqueeze(1)), dim=1)
+ else:
+ box2d = torch.cat((x.unsqueeze(1), y.unsqueeze(1), x2.unsqueeze(1), y2.unsqueeze(1)), dim=1)
+
+ if squeeze:
+ box2d = box2d.squeeze()
+ behind_camera = behind_camera.squeeze()
+ fully_behind = fully_behind.squeeze()
+
+ return box2d, behind_camera, fully_behind
+
+
+#
+def compute_virtual_scale_from_focal_spaces(f, H, f0, H0):
+ """
+ Computes the scaling factor of depth from f0, H0 to f, H
+ Args:
+ f (float): the desired [virtual] focal length (px)
+ H (float): the desired [virtual] height (px)
+ f0 (float): the initial [real] focal length (px)
+ H0 (float): the initial [real] height (px)
+ Returns:
+ the scaling factor float to convert form (f0, H0) --> (f, H)
+ """
+ return (H0 * f) / (f0 * H)
+
+
+def R_to_allocentric(K, R, u=None, v=None):
+ """
+ Convert a rotation matrix or series of rotation matrices to allocentric
+ representation given a 2D location (u, v) in pixels.
+ When u or v are not available, we fall back on the principal point of K.
+ """
+ if type(K) == torch.Tensor:
+ fx = K[:, 0, 0]
+ fy = K[:, 1, 1]
+ sx = K[:, 0, 2]
+ sy = K[:, 1, 2]
+
+ n = len(K)
+
+ oray = torch.stack(((u - sx)/fx, (v - sy)/fy, torch.ones_like(u))).T
+ oray = oray / torch.linalg.norm(oray, dim=1).unsqueeze(1)
+ angle = torch.acos(oray[:, -1])
+
+ axis = torch.zeros_like(oray)
+ axis[:, 0] = axis[:, 0] - oray[:, 1]
+ axis[:, 1] = axis[:, 1] + oray[:, 0]
+ norms = torch.linalg.norm(axis, dim=1)
+
+ valid_angle = angle > 0
+
+ M = axis_angle_to_matrix(angle.unsqueeze(1)*axis/norms.unsqueeze(1))
+
+ R_view = R.clone()
+ R_view[valid_angle] = torch.bmm(M[valid_angle].transpose(2, 1), R[valid_angle])
+
+ else:
+ fx = K[0][0]
+ fy = K[1][1]
+ sx = K[0][2]
+ sy = K[1][2]
+
+ if u is None:
+ u = sx
+
+ if v is None:
+ v = sy
+
+ oray = np.array([(u - sx)/fx, (v - sy)/fy, 1])
+ oray = oray / np.linalg.norm(oray)
+ cray = np.array([0, 0, 1])
+ angle = math.acos(cray.dot(oray))
+ if angle != 0:
+ axis = np.cross(cray, oray)
+ axis_torch = torch.from_numpy(angle*axis/np.linalg.norm(axis)).float()
+ R_view = np.dot(axis_angle_to_matrix(axis_torch).numpy().T, R)
+ else:
+ R_view = R
+
+ return R_view
+
+
+def R_from_allocentric(K, R_view, u=None, v=None):
+ """
+ Convert a rotation matrix or series of rotation matrices to egocentric
+ representation given a 2D location (u, v) in pixels.
+ When u or v are not available, we fall back on the principal point of K.
+ """
+ if type(K) == torch.Tensor:
+ fx = K[:, 0, 0]
+ fy = K[:, 1, 1]
+ sx = K[:, 0, 2]
+ sy = K[:, 1, 2]
+
+ n = len(K)
+
+ oray = torch.stack(((u - sx)/fx, (v - sy)/fy, torch.ones_like(u))).T
+ oray = oray / torch.linalg.norm(oray, dim=1).unsqueeze(1)
+ angle = torch.acos(oray[:, -1])
+
+ axis = torch.zeros_like(oray)
+ axis[:, 0] = axis[:, 0] - oray[:, 1]
+ axis[:, 1] = axis[:, 1] + oray[:, 0]
+ norms = torch.linalg.norm(axis, dim=1)
+
+ valid_angle = angle > 0
+
+ M = axis_angle_to_matrix(angle.unsqueeze(1)*axis/norms.unsqueeze(1))
+
+ R = R_view.clone()
+ R[valid_angle] = torch.bmm(M[valid_angle], R_view[valid_angle])
+
+ else:
+ fx = K[0][0]
+ fy = K[1][1]
+ sx = K[0][2]
+ sy = K[1][2]
+
+ if u is None:
+ u = sx
+
+ if v is None:
+ v = sy
+
+ oray = np.array([(u - sx)/fx, (v - sy)/fy, 1])
+ oray = oray / np.linalg.norm(oray)
+ cray = np.array([0, 0, 1])
+ angle = math.acos(cray.dot(oray))
+ if angle != 0:
+ #axis = np.cross(cray, oray)
+ axis = np.array([-oray[1], oray[0], 0])
+ axis_torch = torch.from_numpy(angle*axis/np.linalg.norm(axis)).float()
+ R = np.dot(axis_angle_to_matrix(axis_torch).numpy(), R_view)
+ else:
+ R = R_view
+
+ return R
+
+def render_depth_map(K, box3d, pose, width, height, device=None):
+
+ cameras = get_camera(K, width, height)
+ renderer = get_basic_renderer(cameras, width, height)
+
+ mesh = mesh_cuboid(box3d, pose)
+
+ if device is not None:
+ cameras = cameras.to(device)
+ renderer = renderer.to(device)
+ mesh = mesh.to(device)
+
+ im_rendered, fragment = renderer(mesh)
+ silhouettes = im_rendered[:, :, :, -1] > 0
+
+ zbuf = fragment.zbuf[:, :, :, 0]
+ zbuf[zbuf==-1] = math.inf
+ depth_map, depth_map_inds = zbuf.min(dim=0)
+
+ return silhouettes, depth_map, depth_map_inds
+
+def estimate_visibility(K, box3d, pose, width, height, device=None):
+
+ silhouettes, depth_map, depth_map_inds = render_depth_map(K, box3d, pose, width, height, device=device)
+
+ n = silhouettes.shape[0]
+
+ visibilies = []
+
+ for annidx in range(n):
+
+ area = silhouettes[annidx].sum()
+ visible = (depth_map_inds[silhouettes[annidx]] == annidx).sum()
+
+ visibilies.append((visible / area).item())
+
+ return visibilies
+
+def estimate_truncation(K, box3d, R, imW, imH):
+
+ box2d, out_of_bounds, fully_behind = convert_3d_box_to_2d(K, box3d, R, imW, imH)
+
+ if fully_behind:
+ return 1.0
+
+ box2d = box2d.detach().cpu().numpy().tolist()
+ box2d_XYXY = BoxMode.convert(box2d, BoxMode.XYWH_ABS, BoxMode.XYXY_ABS)
+ image_box = np.array([0, 0, imW-1, imH-1])
+
+ truncation = 1 - iou(np.array(box2d_XYXY)[np.newaxis], image_box[np.newaxis], ign_area_b=True)
+
+ return truncation.item()
+
+
+def mesh_cuboid(box3d=None, R=None, color=None):
+
+ verts, faces = get_cuboid_verts_faces(box3d, R)
+
+ if verts.ndim == 2:
+ verts = to_float_tensor(verts).unsqueeze(0)
+ faces = to_float_tensor(faces).unsqueeze(0)
+
+ ninstances = len(verts)
+
+ if (isinstance(color, Tuple) or isinstance(color, List)) and len(color) == 3:
+ color = torch.tensor(color).view(1, 1, 3).expand(ninstances, 8, 3).float()
+
+ # pass in a tensor of colors per box
+ elif color.ndim == 2:
+ color = to_float_tensor(color).unsqueeze(1).expand(ninstances, 8, 3).float()
+
+ device = verts.device
+
+ mesh = Meshes(verts=verts, faces=faces, textures=None if color is None else TexturesVertex(verts_features=color).to(device))
+
+ return mesh
+
+def get_camera(K, width, height, switch_hands=True, R=None, T=None):
+
+ K = to_float_tensor(K)
+
+ if switch_hands:
+ K = K @ torch.tensor([
+ [-1, 0, 0],
+ [0, -1, 0],
+ [0, 0, 1]
+ ]).float()
+
+ fx = K[0, 0]
+ fy = K[1, 1]
+ px = K[0, 2]
+ py = K[1, 2]
+
+ if R is None:
+ camera = PerspectiveCameras(
+ focal_length=((fx, fy),), principal_point=((px, py),),
+ image_size=((height, width),), in_ndc=False
+ )
+ else:
+ camera = PerspectiveCameras(
+ focal_length=((fx, fy),), principal_point=((px, py),),
+ image_size=((height, width),), in_ndc=False, R=R, T=T
+ )
+
+ return camera
+
+
+def get_basic_renderer(cameras, width, height, use_color=False):
+
+ raster_settings = RasterizationSettings(
+ image_size=(height, width),
+ blur_radius=0 if use_color else np.log(1. / 1e-4 - 1.) * 1e-4,
+ faces_per_pixel=1,
+ perspective_correct=False,
+ )
+
+ if use_color:
+ # SoftPhongShader, HardPhongShader, HardFlatShader, SoftGouraudShader
+ lights = PointLights(location=[[0.0, 0.0, 0.0]])
+ shader = SoftPhongShader(cameras=cameras, lights=lights)
+ else:
+ shader = SoftSilhouetteShader()
+
+ renderer = MeshRenderer(
+ rasterizer=MeshRasterizer(
+ cameras=cameras,
+ raster_settings=raster_settings,
+ ),
+ shader=shader
+ )
+
+ return renderer
+
+class MeshRenderer(MR):
+ def __init__(self, rasterizer, shader):
+ super().__init__(rasterizer, shader)
+
+ def forward(self, meshes_world, **kwargs) -> torch.Tensor:
+ fragments = self.rasterizer(meshes_world, **kwargs)
+ images = self.shader(fragments, meshes_world, **kwargs)
+
+ return images, fragments
+
+def iou(box_a, box_b, mode='cross', ign_area_b=False):
+ """
+ Computes the amount of Intersection over Union (IoU) between two different sets of boxes.
+ Args:
+ box_a (array or tensor): Mx4 boxes, defined by [x1, y1, x2, y2]
+ box_a (array or tensor): Nx4 boxes, defined by [x1, y1, x2, y2]
+ mode (str): either 'cross' or 'list', where cross will check all combinations of box_a and
+ box_b hence MxN array, and list expects the same size list M == N, hence returns Mx1 array.
+ ign_area_b (bool): if true then we ignore area of b. e.g., checking % box a is inside b
+ """
+
+ data_type = type(box_a)
+
+ # this mode computes the IoU in the sense of cross.
+ # i.e., box_a = M x 4, box_b = N x 4 then the output is M x N
+ if mode == 'cross':
+
+ inter = intersect(box_a, box_b, mode=mode)
+ area_a = ((box_a[:, 2] - box_a[:, 0]) *
+ (box_a[:, 3] - box_a[:, 1]))
+ area_b = ((box_b[:, 2] - box_b[:, 0]) *
+ (box_b[:, 3] - box_b[:, 1]))
+
+ # torch.Tensor
+ if data_type == torch.Tensor:
+ union = area_a.unsqueeze(0)
+ if not ign_area_b:
+ union = union + area_b.unsqueeze(1) - inter
+
+ return (inter / union).permute(1, 0)
+
+ # np.ndarray
+ elif data_type == np.ndarray:
+ union = np.expand_dims(area_a, 0)
+ if not ign_area_b:
+ union = union + np.expand_dims(area_b, 1) - inter
+ return (inter / union).T
+
+ # unknown type
+ else:
+ raise ValueError('unknown data type {}'.format(data_type))
+
+
+ # this mode compares every box in box_a with target in box_b
+ # i.e., box_a = M x 4 and box_b = M x 4 then output is M x 1
+ elif mode == 'list':
+
+ inter = intersect(box_a, box_b, mode=mode)
+ area_a = (box_a[:, 2] - box_a[:, 0]) * (box_a[:, 3] - box_a[:, 1])
+ area_b = (box_b[:, 2] - box_b[:, 0]) * (box_b[:, 3] - box_b[:, 1])
+ union = area_a + area_b - inter
+
+ return inter / union
+
+ else:
+ raise ValueError('unknown mode {}'.format(mode))
+
+
+def intersect(box_a, box_b, mode='cross'):
+ """
+ Computes the amount of intersect between two different sets of boxes.
+ Args:
+ box_a (nparray): Mx4 boxes, defined by [x1, y1, x2, y2]
+ box_a (nparray): Nx4 boxes, defined by [x1, y1, x2, y2]
+ mode (str): either 'cross' or 'list', where cross will check all combinations of box_a and
+ box_b hence MxN array, and list expects the same size list M == N, hence returns Mx1 array.
+ data_type (type): either torch.Tensor or np.ndarray, we automatically determine otherwise
+ """
+
+ # determine type
+ data_type = type(box_a)
+
+ # this mode computes the intersect in the sense of cross.
+ # i.e., box_a = M x 4, box_b = N x 4 then the output is M x N
+ if mode == 'cross':
+
+ # np.ndarray
+ if data_type == np.ndarray:
+ max_xy = np.minimum(box_a[:, 2:4], np.expand_dims(box_b[:, 2:4], axis=1))
+ min_xy = np.maximum(box_a[:, 0:2], np.expand_dims(box_b[:, 0:2], axis=1))
+ inter = np.clip((max_xy - min_xy), a_min=0, a_max=None)
+
+ elif data_type == torch.Tensor:
+ max_xy = torch.min(box_a[:, 2:4], box_b[:, 2:4].unsqueeze(1))
+ min_xy = torch.max(box_a[:, 0:2], box_b[:, 0:2].unsqueeze(1))
+ inter = torch.clamp((max_xy - min_xy), 0)
+
+ # unknown type
+ else:
+ raise ValueError('type {} is not implemented'.format(data_type))
+
+ return inter[:, :, 0] * inter[:, :, 1]
+
+ # this mode computes the intersect in the sense of list_a vs. list_b.
+ # i.e., box_a = M x 4, box_b = M x 4 then the output is Mx1
+ elif mode == 'list':
+
+ # torch.Tesnor
+ if data_type == torch.Tensor:
+ max_xy = torch.min(box_a[:, 2:], box_b[:, 2:])
+ min_xy = torch.max(box_a[:, :2], box_b[:, :2])
+ inter = torch.clamp((max_xy - min_xy), 0)
+
+ # np.ndarray
+ elif data_type == np.ndarray:
+ max_xy = np.min(box_a[:, 2:], box_b[:, 2:])
+ min_xy = np.max(box_a[:, :2], box_b[:, :2])
+ inter = np.clip((max_xy - min_xy), a_min=0, a_max=None)
+
+ # unknown type
+ else:
+ raise ValueError('unknown data type {}'.format(data_type))
+
+ return inter[:, 0] * inter[:, 1]
+
+ else:
+ raise ValueError('unknown mode {}'.format(mode))
+
+
+def scaled_sigmoid(vals, min=0.0, max=1.0):
+ """
+ Simple helper function for a scaled sigmoid.
+ The output is bounded by (min, max)
+ Args:
+ vals (Tensor): input logits to scale
+ min (Tensor or float): the minimum value to scale to.
+ max (Tensor or float): the maximum value to scale to.
+ """
+ return min + (max-min)*torch.sigmoid(vals)
+
+
+def so3_relative_angle_batched(
+ R: torch.Tensor,
+ cos_angle: bool = False,
+ cos_bound: float = 1e-4,
+ eps: float = 1e-4,
+) -> torch.Tensor:
+ """
+ Calculates the relative angle (in radians) between pairs of
+ rotation matrices `R1` and `R2` with `angle = acos(0.5 * (Trace(R1 R2^T)-1))`
+
+ .. note::
+ This corresponds to a geodesic distance on the 3D manifold of rotation
+ matrices.
+
+ Args:
+ R1: Batch of rotation matrices of shape `(minibatch, 3, 3)`.
+ R2: Batch of rotation matrices of shape `(minibatch, 3, 3)`.
+ cos_angle: If==True return cosine of the relative angle rather than
+ the angle itself. This can avoid the unstable calculation of `acos`.
+ cos_bound: Clamps the cosine of the relative rotation angle to
+ [-1 + cos_bound, 1 - cos_bound] to avoid non-finite outputs/gradients
+ of the `acos` call. Note that the non-finite outputs/gradients
+ are returned when the angle is requested (i.e. `cos_angle==False`)
+ and the rotation angle is close to 0 or π.
+ eps: Tolerance for the valid trace check of the relative rotation matrix
+ in `so3_rotation_angle`.
+ Returns:
+ Corresponding rotation angles of shape `(minibatch,)`.
+ If `cos_angle==True`, returns the cosine of the angles.
+
+ Raises:
+ ValueError if `R1` or `R2` is of incorrect shape.
+ ValueError if `R1` or `R2` has an unexpected trace.
+ """
+ N = R.shape[0]
+ n_pairs = N * (N - 1) // 2
+ Rleft = torch.zeros((n_pairs, 3, 3))
+ Rright = torch.zeros((n_pairs, 3, 3))
+ global_idx = 0
+ for i in range(1, N):
+ for j in range(i):
+ p1 = R[i]
+ p2 = R[j]
+ Rleft[global_idx] = p1
+ Rright[global_idx] = p2
+ global_idx += 1
+ # gather up the pairs
+ R12 = torch.matmul(Rleft, Rright.permute(0, 2, 1))
+
+ return so3_rotation_angle(R12, cos_angle=cos_angle, cos_bound=cos_bound, eps=eps)
+
+
+def so3_rotation_angle(
+ R: torch.Tensor,
+ eps: float = 1e-4,
+ cos_angle: bool = False,
+ cos_bound: float = 1e-4,
+) -> torch.Tensor:
+ """
+ Calculates angles (in radians) of a batch of rotation matrices `R` with
+ `angle = acos(0.5 * (Trace(R)-1))`. The trace of the
+ input matrices is checked to be in the valid range `[-1-eps,3+eps]`.
+ The `eps` argument is a small constant that allows for small errors
+ caused by limited machine precision.
+
+ Args:
+ R: Batch of rotation matrices of shape `(minibatch, 3, 3)`.
+ eps: Tolerance for the valid trace check.
+ cos_angle: If==True return cosine of the rotation angles rather than
+ the angle itself. This can avoid the unstable
+ calculation of `acos`.
+ cos_bound: Clamps the cosine of the rotation angle to
+ [-1 + cos_bound, 1 - cos_bound] to avoid non-finite outputs/gradients
+ of the `acos` call. Note that the non-finite outputs/gradients
+ are returned when the angle is requested (i.e. `cos_angle==False`)
+ and the rotation angle is close to 0 or π.
+
+ Returns:
+ Corresponding rotation angles of shape `(minibatch,)`.
+ If `cos_angle==True`, returns the cosine of the angles.
+
+ Raises:
+ ValueError if `R` is of incorrect shape.
+ ValueError if `R` has an unexpected trace.
+ """
+
+ N, dim1, dim2 = R.shape
+ if dim1 != 3 or dim2 != 3:
+ raise ValueError("Input has to be a batch of 3x3 Tensors.")
+
+ rot_trace = R[:, 0, 0] + R[:, 1, 1] + R[:, 2, 2]
+
+ if ((rot_trace < -1.0 - eps) + (rot_trace > 3.0 + eps)).any():
+ raise ValueError("A matrix has trace outside valid range [-1-eps,3+eps].")
+
+ # phi ... rotation angle
+ phi_cos = (rot_trace - 1.0) * 0.5
+
+ if cos_angle:
+ return phi_cos
+ else:
+ if cos_bound > 0.0:
+ bound = 1.0 - cos_bound
+ return acos_linear_extrapolation(phi_cos, (-bound, bound))
+ else:
+ return torch.acos(phi_cos)
\ No newline at end of file
diff --git a/cubercnn/util/model_zoo.py b/cubercnn/util/model_zoo.py
new file mode 100644
index 0000000000000000000000000000000000000000..ecd5854f214e638e70337d6e4595705188c07b5e
--- /dev/null
+++ b/cubercnn/util/model_zoo.py
@@ -0,0 +1,25 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates
+from detectron2.utils.file_io import PathHandler, PathManager
+
+__all__ = ["CubeRCNNHandler"]
+
+class CubeRCNNHandler(PathHandler):
+ """
+ Resolves CubeRCNN's model zoo files.
+ """
+
+ PREFIX = "cubercnn://"
+ CUBERCNN_PREFIX = "https://dl.fbaipublicfiles.com/cubercnn/"
+
+ def _get_supported_prefixes(self):
+ return [self.PREFIX]
+
+ def _get_local_path(self, path):
+ name = path[len(self.PREFIX) :]
+ return PathManager.get_local_path(self.CUBERCNN_PREFIX + name)
+
+ def _open(self, path, mode="r", **kwargs):
+ return PathManager.open(self._get_local_path(path), mode, **kwargs)
+
+
+PathManager.register_handler(CubeRCNNHandler())
\ No newline at end of file
diff --git a/cubercnn/util/util.py b/cubercnn/util/util.py
new file mode 100644
index 0000000000000000000000000000000000000000..35863058ba945d8ca107d3efba1877d5c0adaf67
--- /dev/null
+++ b/cubercnn/util/util.py
@@ -0,0 +1,303 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates
+import json
+import pickle
+import cv2
+from time import time
+import numpy as np
+import os
+import shutil
+import scipy.io
+from PIL import Image
+from glob import glob
+from difflib import SequenceMatcher
+import matplotlib.colors as mplc
+
+def file_parts(file_path):
+
+ base_path, tail = os.path.split(file_path)
+ name, ext = os.path.splitext(tail)
+
+ return base_path, name, ext
+
+def save_json(path, data):
+
+ with open(path, 'w') as fp:
+ json.dump(data, fp)
+
+def load_json(path):
+
+ with open(path, 'r') as fp:
+ data = json.load(fp)
+
+ return data
+
+def load_mat(path):
+
+ data = scipy.io.loadmat(path, struct_as_record=False, squeeze_me=True)
+
+ return data
+
+def pickle_write(file_path, obj):
+
+ with open(file_path, 'wb') as file:
+ pickle.dump(obj, file)
+
+
+def pickle_read(file_path, latin=False, iso8859=False, bytes=False):
+
+
+ with open(file_path, 'rb') as file:
+ if bytes:
+ obj = pickle.load(file, encoding='bytes')
+ elif latin:
+ obj = pickle.load(file, encoding='latin1')
+ elif iso8859:
+ obj = pickle.load(file, encoding='iso-8859-1')
+
+ # default encoding
+ else:
+ obj = pickle.load(file)
+
+
+ return obj
+
+def imread(path):
+ return cv2.imread(path)
+
+# much faster than reading the entire image, just to get the width, height
+def imreadstats(path):
+
+ im = Image.open(path)
+ width, height = im.size
+
+ return width, height
+
+def imwrite(im, path):
+ cv2.imwrite(path, im)
+
+def compute_eta(start_time, idx, total):
+ """
+ Computes estimated time left for an iterative function to finish.
+ Args:
+ start_time (int): the time the function started at (e.g from time())
+ idx (int): the index the function is currently on, or has completed.
+ total (int): the total amount that needs to pass for completion.
+ Returns:
+ time_str (str): convenient string to display the time remaining
+ in seconds, minutes or hours depending on magnitude.
+ dt (float): the average change in seconds per iteration.
+ """
+
+ # cannot be less than 1
+ idx = max(idx, 1)
+
+ dt = (time() - start_time)/idx
+ timeleft = np.max([dt * (total - idx), 0])
+ if timeleft > 3600: time_str = '{:.1f}h'.format(timeleft / 3600);
+ elif timeleft > 60: time_str = '{:.1f}m'.format(timeleft / 60);
+ else: time_str = '{:.1f}s'.format(timeleft);
+
+ return time_str, dt
+
+def list_files(base_dir, file_pattern):
+ """
+ Returns a list of files given a directory and pattern
+ The results are sorted alphabetically
+ Example:
+ files = list_files('path/to/images/', '*.jpg')
+ """
+ return sorted(glob(os.path.join(base_dir) + file_pattern))
+
+def list_subdirectories(path, include_files=False):
+
+ # this lists everything.
+ if include_files:
+ return sorted(glob(os.path.join(path, '*')))
+
+ # only subdirectories.
+ else:
+ return [fpath for fpath in glob(os.path.join(path, '*')) if os.path.isdir(fpath)]
+
+def mkdir_if_missing(directory, delete_if_exist=False):
+
+ if delete_if_exist and os.path.exists(directory): shutil.rmtree(directory)
+
+ # check if not exist, then make
+ if not os.path.exists(directory):
+ os.makedirs(directory)
+
+# All coco categories, together with their nice-looking visualization colors
+# It's from https://github.com/cocodataset/panopticapi/blob/master/panoptic_coco_categories.json
+COCO_CATEGORIES = [
+ {"color": [220, 20, 60], "isthing": 1, "id": 1, "name": "person"},
+ {"color": [119, 11, 32], "isthing": 1, "id": 2, "name": "bicycle"},
+ {"color": [0, 0, 142], "isthing": 1, "id": 3, "name": "car"},
+ {"color": [0, 0, 230], "isthing": 1, "id": 4, "name": "motorcycle"},
+ {"color": [106, 0, 228], "isthing": 1, "id": 5, "name": "airplane"},
+ {"color": [0, 60, 100], "isthing": 1, "id": 6, "name": "bus"},
+ {"color": [0, 80, 100], "isthing": 1, "id": 7, "name": "train"},
+ {"color": [0, 0, 70], "isthing": 1, "id": 8, "name": "truck"},
+ {"color": [0, 0, 192], "isthing": 1, "id": 9, "name": "boat"},
+ {"color": [250, 170, 30], "isthing": 1, "id": 10, "name": "traffic light"},
+ {"color": [100, 170, 30], "isthing": 1, "id": 11, "name": "fire hydrant"},
+ {"color": [220, 220, 0], "isthing": 1, "id": 13, "name": "stop sign"},
+ {"color": [175, 116, 175], "isthing": 1, "id": 14, "name": "parking meter"},
+ {"color": [250, 0, 30], "isthing": 1, "id": 15, "name": "bench"},
+ {"color": [165, 42, 42], "isthing": 1, "id": 16, "name": "bird"},
+ {"color": [255, 77, 255], "isthing": 1, "id": 17, "name": "cat"},
+ {"color": [0, 226, 252], "isthing": 1, "id": 18, "name": "dog"},
+ {"color": [182, 182, 255], "isthing": 1, "id": 19, "name": "horse"},
+ {"color": [0, 82, 0], "isthing": 1, "id": 20, "name": "sheep"},
+ {"color": [120, 166, 157], "isthing": 1, "id": 21, "name": "cow"},
+ {"color": [110, 76, 0], "isthing": 1, "id": 22, "name": "elephant"},
+ {"color": [174, 57, 255], "isthing": 1, "id": 23, "name": "bear"},
+ {"color": [199, 100, 0], "isthing": 1, "id": 24, "name": "zebra"},
+ {"color": [72, 0, 118], "isthing": 1, "id": 25, "name": "giraffe"},
+ {"color": [255, 179, 240], "isthing": 1, "id": 27, "name": "backpack"},
+ {"color": [0, 125, 92], "isthing": 1, "id": 28, "name": "umbrella"},
+ {"color": [209, 0, 151], "isthing": 1, "id": 31, "name": "handbag"},
+ {"color": [188, 208, 182], "isthing": 1, "id": 32, "name": "tie"},
+ {"color": [0, 220, 176], "isthing": 1, "id": 33, "name": "suitcase"},
+ {"color": [255, 99, 164], "isthing": 1, "id": 34, "name": "frisbee"},
+ {"color": [92, 0, 73], "isthing": 1, "id": 35, "name": "skis"},
+ {"color": [133, 129, 255], "isthing": 1, "id": 36, "name": "snowboard"},
+ {"color": [78, 180, 255], "isthing": 1, "id": 37, "name": "sports ball"},
+ {"color": [0, 228, 0], "isthing": 1, "id": 38, "name": "kite"},
+ {"color": [174, 255, 243], "isthing": 1, "id": 39, "name": "baseball bat"},
+ {"color": [45, 89, 255], "isthing": 1, "id": 40, "name": "baseball glove"},
+ {"color": [134, 134, 103], "isthing": 1, "id": 41, "name": "skateboard"},
+ {"color": [145, 148, 174], "isthing": 1, "id": 42, "name": "surfboard"},
+ {"color": [255, 208, 186], "isthing": 1, "id": 43, "name": "tennis racket"},
+ {"color": [197, 226, 255], "isthing": 1, "id": 44, "name": "bottle"},
+ {"color": [171, 134, 1], "isthing": 1, "id": 46, "name": "wine glass"},
+ {"color": [109, 63, 54], "isthing": 1, "id": 47, "name": "cup"},
+ {"color": [207, 138, 255], "isthing": 1, "id": 48, "name": "fork"},
+ {"color": [151, 0, 95], "isthing": 1, "id": 49, "name": "knife"},
+ {"color": [9, 80, 61], "isthing": 1, "id": 50, "name": "spoon"},
+ {"color": [84, 105, 51], "isthing": 1, "id": 51, "name": "bowl"},
+ {"color": [74, 65, 105], "isthing": 1, "id": 52, "name": "banana"},
+ {"color": [166, 196, 102], "isthing": 1, "id": 53, "name": "apple"},
+ {"color": [208, 195, 210], "isthing": 1, "id": 54, "name": "sandwich"},
+ {"color": [255, 109, 65], "isthing": 1, "id": 55, "name": "orange"},
+ {"color": [0, 143, 149], "isthing": 1, "id": 56, "name": "broccoli"},
+ {"color": [179, 0, 194], "isthing": 1, "id": 57, "name": "carrot"},
+ {"color": [209, 99, 106], "isthing": 1, "id": 58, "name": "hot dog"},
+ {"color": [5, 121, 0], "isthing": 1, "id": 59, "name": "pizza"},
+ {"color": [227, 255, 205], "isthing": 1, "id": 60, "name": "donut"},
+ {"color": [147, 186, 208], "isthing": 1, "id": 61, "name": "cake"},
+ {"color": [153, 69, 1], "isthing": 1, "id": 62, "name": "chair"},
+ {"color": [3, 95, 161], "isthing": 1, "id": 63, "name": "couch"},
+ {"color": [163, 255, 0], "isthing": 1, "id": 64, "name": "potted plant"},
+ {"color": [119, 0, 170], "isthing": 1, "id": 65, "name": "bed"},
+ {"color": [0, 182, 199], "isthing": 1, "id": 67, "name": "dining table"},
+ {"color": [0, 165, 120], "isthing": 1, "id": 70, "name": "toilet"},
+ {"color": [183, 130, 88], "isthing": 1, "id": 72, "name": "tv"},
+ {"color": [95, 32, 0], "isthing": 1, "id": 73, "name": "laptop"},
+ {"color": [130, 114, 135], "isthing": 1, "id": 74, "name": "mouse"},
+ {"color": [110, 129, 133], "isthing": 1, "id": 75, "name": "remote"},
+ {"color": [166, 74, 118], "isthing": 1, "id": 76, "name": "keyboard"},
+ {"color": [219, 142, 185], "isthing": 1, "id": 77, "name": "cell phone"},
+ {"color": [79, 210, 114], "isthing": 1, "id": 78, "name": "microwave"},
+ {"color": [178, 90, 62], "isthing": 1, "id": 79, "name": "oven"},
+ {"color": [65, 70, 15], "isthing": 1, "id": 80, "name": "toaster"},
+ {"color": [127, 167, 115], "isthing": 1, "id": 81, "name": "sink"},
+ {"color": [59, 105, 106], "isthing": 1, "id": 82, "name": "refrigerator"},
+ {"color": [142, 108, 45], "isthing": 1, "id": 84, "name": "book"},
+ {"color": [196, 172, 0], "isthing": 1, "id": 85, "name": "clock"},
+ {"color": [95, 54, 80], "isthing": 1, "id": 86, "name": "vase"},
+ {"color": [128, 76, 255], "isthing": 1, "id": 87, "name": "scissors"},
+ {"color": [201, 57, 1], "isthing": 1, "id": 88, "name": "teddy bear"},
+ {"color": [246, 0, 122], "isthing": 1, "id": 89, "name": "hair drier"},
+ {"color": [191, 162, 208], "isthing": 1, "id": 90, "name": "toothbrush"},
+ {"color": [255, 255, 128], "isthing": 0, "id": 92, "name": "banner"},
+ {"color": [147, 211, 203], "isthing": 0, "id": 93, "name": "blanket"},
+ {"color": [150, 100, 100], "isthing": 0, "id": 95, "name": "bridge"},
+ {"color": [168, 171, 172], "isthing": 0, "id": 100, "name": "cardboard"},
+ {"color": [146, 112, 198], "isthing": 0, "id": 107, "name": "counter"},
+ {"color": [210, 170, 100], "isthing": 0, "id": 109, "name": "curtain"},
+ {"color": [92, 136, 89], "isthing": 0, "id": 112, "name": "door-stuff"},
+ {"color": [218, 88, 184], "isthing": 0, "id": 118, "name": "floor-wood"},
+ {"color": [241, 129, 0], "isthing": 0, "id": 119, "name": "flower"},
+ {"color": [217, 17, 255], "isthing": 0, "id": 122, "name": "fruit"},
+ {"color": [124, 74, 181], "isthing": 0, "id": 125, "name": "gravel"},
+ {"color": [70, 70, 70], "isthing": 0, "id": 128, "name": "house"},
+ {"color": [255, 228, 255], "isthing": 0, "id": 130, "name": "light"},
+ {"color": [154, 208, 0], "isthing": 0, "id": 133, "name": "mirror-stuff"},
+ {"color": [193, 0, 92], "isthing": 0, "id": 138, "name": "net"},
+ {"color": [76, 91, 113], "isthing": 0, "id": 141, "name": "pillow"},
+ {"color": [255, 180, 195], "isthing": 0, "id": 144, "name": "platform"},
+ {"color": [106, 154, 176], "isthing": 0, "id": 145, "name": "playingfield"},
+ {"color": [230, 150, 140], "isthing": 0, "id": 147, "name": "railroad"},
+ {"color": [60, 143, 255], "isthing": 0, "id": 148, "name": "river"},
+ {"color": [128, 64, 128], "isthing": 0, "id": 149, "name": "road"},
+ {"color": [92, 82, 55], "isthing": 0, "id": 151, "name": "roof"},
+ {"color": [254, 212, 124], "isthing": 0, "id": 154, "name": "sand"},
+ {"color": [73, 77, 174], "isthing": 0, "id": 155, "name": "sea"},
+ {"color": [255, 160, 98], "isthing": 0, "id": 156, "name": "shelf"},
+ {"color": [255, 255, 255], "isthing": 0, "id": 159, "name": "snow"},
+ {"color": [104, 84, 109], "isthing": 0, "id": 161, "name": "stairs"},
+ {"color": [169, 164, 131], "isthing": 0, "id": 166, "name": "tent"},
+ {"color": [225, 199, 255], "isthing": 0, "id": 168, "name": "towel"},
+ {"color": [137, 54, 74], "isthing": 0, "id": 171, "name": "wall-brick"},
+ {"color": [135, 158, 223], "isthing": 0, "id": 175, "name": "wall-stone"},
+ {"color": [7, 246, 231], "isthing": 0, "id": 176, "name": "wall-tile"},
+ {"color": [107, 255, 200], "isthing": 0, "id": 177, "name": "wall-wood"},
+ {"color": [58, 41, 149], "isthing": 0, "id": 178, "name": "water-other"},
+ {"color": [183, 121, 142], "isthing": 0, "id": 180, "name": "window-blind"},
+ {"color": [255, 73, 97], "isthing": 0, "id": 181, "name": "window-other"},
+ {"color": [107, 142, 35], "isthing": 0, "id": 184, "name": "tree-merged"},
+ {"color": [190, 153, 153], "isthing": 0, "id": 185, "name": "fence-merged"},
+ {"color": [146, 139, 141], "isthing": 0, "id": 186, "name": "ceiling-merged"},
+ {"color": [70, 130, 180], "isthing": 0, "id": 187, "name": "sky-other-merged"},
+ {"color": [134, 199, 156], "isthing": 0, "id": 188, "name": "cabinet-merged"},
+ {"color": [209, 226, 140], "isthing": 0, "id": 189, "name": "table-merged"},
+ {"color": [96, 36, 108], "isthing": 0, "id": 190, "name": "floor-other-merged"},
+ {"color": [96, 96, 96], "isthing": 0, "id": 191, "name": "pavement-merged"},
+ {"color": [64, 170, 64], "isthing": 0, "id": 192, "name": "mountain-merged"},
+ {"color": [152, 251, 152], "isthing": 0, "id": 193, "name": "grass-merged"},
+ {"color": [208, 229, 228], "isthing": 0, "id": 194, "name": "dirt-merged"},
+ {"color": [206, 186, 171], "isthing": 0, "id": 195, "name": "paper-merged"},
+ {"color": [152, 161, 64], "isthing": 0, "id": 196, "name": "food-other-merged"},
+ {"color": [116, 112, 0], "isthing": 0, "id": 197, "name": "building-other-merged"},
+ {"color": [0, 114, 143], "isthing": 0, "id": 198, "name": "rock-merged"},
+ {"color": [102, 102, 156], "isthing": 0, "id": 199, "name": "wall-other-merged"},
+ {"color": [250, 141, 255], "isthing": 0, "id": 200, "name": "rug-merged"},]
+
+
+_colors = [cat['color'] for cat in COCO_CATEGORIES]
+
+def _jitter(color):
+ """
+ Randomly modifies given color to produce a slightly different color than the color given.
+ Args:
+ color (tuple[double]): a tuple of 3 elements, containing the RGB values of the color
+ picked. The values in the list are in the [0.0, 1.0] range.
+ Returns:
+ jittered_color (tuple[double]): a tuple of 3 elements, containing the RGB values of the
+ color after being jittered. The values in the list are in the [0.0, 1.0] range.
+ """
+ color = [c/255.0 for c in color]
+ color = mplc.to_rgb(color)
+ vec = np.random.rand(3)
+
+ # better to do it in another color space
+ vec = vec / np.linalg.norm(vec) * 0.5
+ res = np.clip(vec + color, 0, 1)
+ return [c*255.0 for c in res]
+
+
+def get_color(ind=None, hex=False):
+
+ if ind is None:
+ ind = np.random.randint(len(_colors))
+
+ color = _jitter(_colors[ind % len(_colors)])
+
+ if hex:
+ return '#%02x%02x%02x' % (color[0], color[1], color[2])
+
+ else:
+ return color
+
+def string_similarity(text1, text2):
+ return SequenceMatcher(None, text1, text2).ratio()
\ No newline at end of file
diff --git a/cubercnn/vis/__init__.py b/cubercnn/vis/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..d9f4c5b475ae560d2d479e4a94fa14eefd23f753
--- /dev/null
+++ b/cubercnn/vis/__init__.py
@@ -0,0 +1 @@
+from .vis import *
\ No newline at end of file
diff --git a/cubercnn/vis/logperf.py b/cubercnn/vis/logperf.py
new file mode 100644
index 0000000000000000000000000000000000000000..4c59b1f971dcad808dae5f241558bf27fd03a212
--- /dev/null
+++ b/cubercnn/vis/logperf.py
@@ -0,0 +1,117 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates
+from termcolor import colored
+import itertools
+from tabulate import tabulate
+import logging
+
+logger = logging.getLogger(__name__)
+
+def print_ap_category_histogram(dataset, results):
+ """
+ Prints AP performance for each category.
+ Args:
+ results: dictionary; each entry contains information for a dataset
+ """
+ num_classes = len(results)
+ N_COLS = 9
+ data = list(
+ itertools.chain(
+ *[
+ [
+ cat,
+ out["AP2D"],
+ out["AP3D"],
+ ]
+ for cat, out in results.items()
+ ]
+ )
+ )
+ data.extend([None] * (N_COLS - (len(data) % N_COLS)))
+ data = itertools.zip_longest(*[data[i::N_COLS] for i in range(N_COLS)])
+ table = tabulate(
+ data,
+ headers=["category", "AP2D", "AP3D"] * (N_COLS // 2),
+ tablefmt="pipe",
+ numalign="left",
+ stralign="center",
+ )
+ logger.info(
+ "Performance for each of {} categories on {}:\n".format(num_classes, dataset)
+ + colored(table, "cyan")
+ )
+
+
+def print_ap_analysis_histogram(results):
+ """
+ Prints AP performance for various IoU thresholds and (near, medium, far) objects.
+ Args:
+ results: dictionary. Each entry in results contains outputs for a dataset
+ """
+ metric_names = ["AP2D", "AP3D", "AP3D@15", "AP3D@25", "AP3D@50", "AP3D-N", "AP3D-M", "AP3D-F"]
+ N_COLS = 10
+ data = []
+ for name, metrics in results.items():
+ data_item = [name, metrics["iters"], metrics["AP2D"], metrics["AP3D"], metrics["AP3D@15"], metrics["AP3D@25"], metrics["AP3D@50"], metrics["AP3D-N"], metrics["AP3D-M"], metrics["AP3D-F"]]
+ data.append(data_item)
+ table = tabulate(
+ data,
+ headers=["Dataset", "#iters", "AP2D", "AP3D", "AP3D@15", "AP3D@25", "AP3D@50", "AP3D-N", "AP3D-M", "AP3D-F"],
+ tablefmt="grid",
+ numalign="left",
+ stralign="center",
+ )
+ logger.info(
+ "Per-dataset performance analysis on test set:\n"
+ + colored(table, "cyan")
+ )
+
+
+def print_ap_dataset_histogram(results):
+ """
+ Prints AP performance for each dataset.
+ Args:
+ results: list of dicts. Each entry in results contains outputs for a dataset
+ """
+ metric_names = ["AP2D", "AP3D"]
+ N_COLS = 4
+ data = []
+ for name, metrics in results.items():
+ data_item = [name, metrics["iters"], metrics["AP2D"], metrics["AP3D"]]
+ data.append(data_item)
+ table = tabulate(
+ data,
+ headers=["Dataset", "#iters", "AP2D", "AP3D"],
+ tablefmt="grid",
+ numalign="left",
+ stralign="center",
+ )
+ logger.info(
+ "Per-dataset performance on test set:\n"
+ + colored(table, "cyan")
+ )
+
+
+def print_ap_omni_histogram(results):
+ """
+ Prints AP performance for Omni3D dataset.
+ Args:
+ results: list of dicts. Each entry in results contains outputs for a dataset
+ """
+ metric_names = ["AP2D", "AP3D"]
+ N_COLS = 4
+ data = []
+ for name, metrics in results.items():
+ data_item = [name, metrics["iters"], metrics["AP2D"], metrics["AP3D"]]
+ data.append(data_item)
+ table = tabulate(
+ data,
+ headers=["Dataset", "#iters", "AP2D", "AP3D"],
+ tablefmt="grid",
+ numalign="left",
+ stralign="center",
+ )
+ logger.info("Omni3D performance on test set. The numbers below should be used to compare to others approaches on Omni3D, such as Cube R-CNN")
+ logger.info(
+ "Performance on Omni3D:\n"
+ + colored(table, "magenta")
+ )
diff --git a/cubercnn/vis/vis.py b/cubercnn/vis/vis.py
new file mode 100644
index 0000000000000000000000000000000000000000..1042d91ce646c9012bfab0408dfbec22f07348dd
--- /dev/null
+++ b/cubercnn/vis/vis.py
@@ -0,0 +1,750 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates
+import cv2
+import numpy as np
+import matplotlib.pyplot as plt
+import os
+import math
+import torch
+from copy import deepcopy
+from pytorch3d.structures.meshes import join_meshes_as_scene
+from pytorch3d.transforms.so3 import (
+ so3_relative_angle,
+)
+from matplotlib.path import Path
+
+from cubercnn import util
+
+def interp_color(dist, bounds=[0, 1], color_lo=(0,0, 250), color_hi=(0, 250, 250)):
+
+ percent = (dist - bounds[0]) / (bounds[1] - bounds[0])
+ b = color_lo[0] * (1 - percent) + color_hi[0] * percent
+ g = color_lo[1] * (1 - percent) + color_hi[1] * percent
+ r = color_lo[2] * (1 - percent) + color_hi[2] * percent
+
+ return (b, g, r)
+
+def draw_bev(canvas_bev, z3d, l3d, w3d, x3d, ry3d, color=(0, 200, 200), scale=1, thickness=2):
+
+ w = l3d * scale
+ l = w3d * scale
+ x = x3d * scale
+ z = z3d * scale
+ r = ry3d*-1
+
+ corners1 = np.array([
+ [-w / 2, -l / 2, 1],
+ [+w / 2, -l / 2, 1],
+ [+w / 2, +l / 2, 1],
+ [-w / 2, +l / 2, 1]
+ ])
+
+ ry = np.array([
+ [+math.cos(r), -math.sin(r), 0],
+ [+math.sin(r), math.cos(r), 0],
+ [0, 0, 1],
+ ])
+
+ corners2 = ry.dot(corners1.T).T
+
+ corners2[:, 0] += w/2 + x + canvas_bev.shape[1] / 2
+ corners2[:, 1] += l/2 + z
+
+ draw_line(canvas_bev, corners2[0], corners2[1], color=color, thickness=thickness)
+ draw_line(canvas_bev, corners2[1], corners2[2], color=color, thickness=thickness)
+ draw_line(canvas_bev, corners2[2], corners2[3], color=color, thickness=thickness)
+ draw_line(canvas_bev, corners2[3], corners2[0], color=color, thickness=thickness)
+
+
+def draw_line(im, v0, v1, color=(0, 200, 200), thickness=1):
+ cv2.line(im, (int(v0[0]), int(v0[1])), (int(v1[0]), int(v1[1])), color, thickness)
+
+
+def create_colorbar(height, width, color_lo=(0,0, 250), color_hi=(0, 250, 250)):
+
+ im = np.zeros([height, width, 3])
+
+ for h in range(0, height):
+
+ color = interp_color(h + 0.5, [0, height], color_hi, color_lo)
+ im[h, :, 0] = (color[0])
+ im[h, :, 1] = (color[1])
+ im[h, :, 2] = (color[2])
+
+ return im.astype(np.uint8)
+
+
+def visualize_from_instances(detections, dataset, dataset_name, min_size_test, output_folder, category_names_official, iteration='',visualize_every=50):
+
+ vis_folder = os.path.join(output_folder, 'vis')
+
+ util.mkdir_if_missing(vis_folder)
+
+ log_str = ''
+
+ xy_errors = []
+ z_errors = []
+ w3d_errors = []
+ h3d_errors = []
+ l3d_errors = []
+ dim_errors = []
+ ry_errors = []
+
+ n_cats = len(category_names_official)
+ thres = np.sqrt(1/n_cats)
+
+ for imind, im_obj in enumerate(detections):
+
+ write_sample = ((imind % visualize_every) == 0)
+
+ annos = dataset._dataset[imind]['annotations']
+ gt_boxes_2d = np.array([anno['bbox'] for anno in annos])
+
+ if len(gt_boxes_2d)==0:
+ continue
+
+ gt_boxes_2d[:, 2] += gt_boxes_2d[:, 0]
+ gt_boxes_2d[:, 3] += gt_boxes_2d[:, 1]
+
+ gt_boxes_cat = np.array([anno['category_id'] for anno in annos])
+
+ if write_sample:
+ data_obj = dataset[imind]
+ assert(data_obj['image_id'] == im_obj['image_id'])
+ im = util.imread(data_obj['file_name'])
+
+ K = np.array(im_obj['K'])
+ K_inv = np.linalg.inv(K)
+
+ sf = im_obj['height'] / min_size_test
+
+ for instance in im_obj['instances']:
+
+ cat = category_names_official[instance['category_id']]
+ score = instance['score']
+ x1, y1, w, h = instance['bbox']
+ x2 = x1 + w
+ y2 = y1 + h
+
+ alpha, h3d, w3d, l3d, x3d, y3d, z3d, ry3d = (-1,)*8
+
+ w3d, h3d, l3d = instance['dimensions']
+
+ # unproject
+ cen_2d = np.array(instance['center_2D'] + [1])
+ z3d = instance['center_cam'][2]
+
+ # get rotation (y-axis only)
+ ry3d = np.array(instance['pose'])
+
+ valid_gt_inds = np.flatnonzero(instance['category_id'] == gt_boxes_cat)
+
+ if len(valid_gt_inds) > 0:
+ quality_matrix = util.iou(np.array([[x1, y1, x2, y2]]), gt_boxes_2d[valid_gt_inds])
+ nearest_gt = quality_matrix.argmax(axis=1)[0]
+ nearest_gt_iou = quality_matrix.max(axis=1)[0]
+ valid_match = nearest_gt_iou >= 0.5
+ else:
+ valid_match = False
+
+ if valid_match:
+ gt_x1, gt_y1, gt_w, gt_h = annos[valid_gt_inds[nearest_gt]]['bbox']
+ gt_x3d, gt_y3d, gt_z3d = annos[valid_gt_inds[nearest_gt]]['center_cam']
+ gt_w3d, gt_h3d, gt_l3d = annos[valid_gt_inds[nearest_gt]]['dimensions']
+ gt_cen_2d = K @ np.array([gt_x3d, gt_y3d, gt_z3d])
+ gt_cen_2d /= gt_cen_2d[2]
+ gt_pose = annos[valid_gt_inds[nearest_gt]]['pose']
+ gt_ry3d = np.array(gt_pose)
+
+ if valid_match:
+
+ # compute errors
+ xy_errors.append(np.sqrt(((cen_2d[:2] - gt_cen_2d[:2])**2).sum()))
+ z_errors.append(np.abs(z3d - gt_z3d))
+ w3d_errors.append(np.abs(w3d - gt_w3d))
+ h3d_errors.append(np.abs(h3d - gt_h3d))
+ l3d_errors.append(np.abs(l3d - gt_l3d))
+ dim_errors.append(np.sqrt((w3d - gt_w3d)**2 + (h3d - gt_h3d)**2 + (l3d - gt_l3d)**2))
+
+ try:
+ ry_errors.append(so3_relative_angle(torch.from_numpy(ry3d).unsqueeze(0), torch.from_numpy(gt_ry3d).unsqueeze(0), cos_bound=1).item())
+ except:
+ pass
+
+ # unproject point to 3D
+ x3d, y3d, z3d = (K_inv @ (z3d*cen_2d))
+
+ # let us visualize the detections now
+ if write_sample and score > thres:
+ color = util.get_color(instance['category_id'])
+ draw_3d_box(im, K, [x3d, y3d, z3d, w3d, h3d, l3d], ry3d, color=color, thickness=int(np.round(3*im.shape[0]/500)), draw_back=False)
+ draw_text(im, '{}, z={:.1f}, s={:.2f}'.format(cat, z3d, score), [x1, y1, w, h], scale=0.50*im.shape[0]/500, bg_color=color)
+
+ if write_sample:
+ util.imwrite(im, os.path.join(vis_folder, '{:06d}.jpg'.format(imind)))
+
+ # safety in case all rotation matrices failed.
+ if len(ry_errors) == 0:
+ ry_errors = [1000, 1000]
+
+ log_str += dataset_name + 'iter={}, xy({:.2f}), z({:.2f}), whl({:.2f}, {:.2f}, {:.2f}), ry({:.2f})\n'.format(
+ iteration,
+ np.mean(xy_errors), np.mean(z_errors),
+ np.mean(w3d_errors), np.mean(h3d_errors), np.mean(l3d_errors),
+ np.mean(ry_errors),
+ )
+
+ return log_str
+
+
+def imshow(im, fig_num=None):
+
+ if fig_num is not None: plt.figure(fig_num)
+
+ if len(im.shape) == 2:
+ im = np.tile(im, [3, 1, 1]).transpose([1, 2, 0])
+
+ plt.imshow(cv2.cvtColor(im.astype(np.uint8), cv2.COLOR_RGB2BGR))
+ plt.show()
+
+
+def draw_scene_view(im, K, meshes, text=None, scale=1000, R=None, T=None, zoom_factor=1.0, mode='front_and_novel', blend_weight=0.80, blend_weight_overlay=1.0, ground_bounds=None, canvas=None, zplane=0.05, colors=None):
+ """
+ Draws a scene from multiple different modes.
+ Args:
+ im (array): the image to draw onto
+ K (array): the 3x3 matrix for projection to camera to screen
+ meshes ([Mesh]): a list of meshes to draw into the scene
+ text ([str]): optional strings to draw per mesh
+ scale (int): the size of the square novel view canvas (pixels)
+ R (array): a single 3x3 matrix defining the novel view
+ T (array): a 3x vector defining the position of the novel view
+ zoom_factor (float): an optional amount to zoom out (>1) or in (<1)
+ mode (str): supports ['2D_only', 'front', 'novel', 'front_and_novel'] where
+ front implies the front-facing camera view and novel is based on R,T
+ blend_weight (float): blend factor for box edges over the RGB
+ blend_weight_overlay (float): blends the RGB image with the rendered meshes
+ ground_bounds (tuple): max_y3d, x3d_start, x3d_end, z3d_start, z3d_end for the Ground floor or
+ None to let the renderer to estimate the ground bounds in the novel view itself.
+ canvas (array): if the canvas doesn't change it can be faster to re-use it. Optional.
+ zplane (float): a plane of depth to solve intersection when
+ vertex points project behind the camera plane.
+ """
+ if R is None:
+ R = util.euler2mat([np.pi/3, 0, 0])
+
+ if mode == '2D_only':
+
+ im_drawn_rgb = deepcopy(im)
+
+ # go in order of reverse depth
+ for mesh_idx in reversed(np.argsort([mesh.verts_padded().cpu().mean(1)[0, 1] for mesh in meshes])):
+ mesh = meshes[mesh_idx]
+
+ verts3D = mesh.verts_padded()[0].numpy()
+ verts2D = (K @ verts3D.T) / verts3D[:, -1]
+
+ color = [min(255, c*255*1.25) for c in mesh.textures.verts_features_padded()[0,0].tolist()]
+
+ x1 = verts2D[0, :].min()
+ y1 = verts2D[1, :].min()
+ x2 = verts2D[0, :].max()
+ y2 = verts2D[1, :].max()
+
+ draw_2d_box(im_drawn_rgb, [x1, y1, x2-x1, y2-y1], color=color, thickness=max(2, int(np.round(3*im_drawn_rgb.shape[0]/1250))))
+
+ if text is not None:
+ draw_text(im_drawn_rgb, '{}'.format(text[mesh_idx]), [x1, y1], scale=0.50*im_drawn_rgb.shape[0]/500, bg_color=color)
+
+ return im_drawn_rgb
+
+ else:
+ meshes_scene = join_meshes_as_scene(meshes)
+ if torch.cuda.is_available():
+ meshes_scene = meshes_scene.cuda()
+ device = meshes_scene.device
+ meshes_scene.textures = meshes_scene.textures.to(device)
+
+ cameras = util.get_camera(K, im.shape[1], im.shape[0]).to(device)
+ renderer = util.get_basic_renderer(cameras, im.shape[1], im.shape[0], use_color=True).to(device)
+
+
+ if mode in ['front_and_novel', 'front']:
+ '''
+ Render full scene from image view
+ '''
+
+ im_drawn_rgb = deepcopy(im)
+
+ # save memory if not blending the render
+ if blend_weight > 0:
+ rendered_img, _ = renderer(meshes_scene)
+ sil_mask = rendered_img[0, :, :, 3].cpu().numpy() > 0.1
+ rendered_img = (rendered_img[0, :, :, :3].cpu().numpy() * 255).astype(np.uint8)
+ im_drawn_rgb[sil_mask] = rendered_img[sil_mask] * blend_weight + im_drawn_rgb[sil_mask] * (1 - blend_weight)
+
+ '''
+ Draw edges for image view
+ '''
+
+ # go in order of reverse depth
+ for mesh_idx in reversed(np.argsort([mesh.verts_padded().cpu().mean(1)[0, 1] for mesh in meshes])):
+ mesh = meshes[mesh_idx]
+
+ verts3D = mesh.verts_padded()[0].cpu().numpy()
+ verts2D = (K @ verts3D.T) / verts3D[:, -1]
+
+ if colors is not None:
+ color = np.minimum(colors[mesh_idx][:-1] * 255 * 1.25, np.ones_like(colors[mesh_idx][:-1])*255).tolist()
+ else:
+ color = [min(255, c*255*1.25) for c in mesh.textures.verts_features_padded()[0,0].tolist()]
+
+ draw_3d_box_from_verts(
+ im_drawn_rgb, K, verts3D, color=color,
+ thickness=max(2, int(np.round(3*im_drawn_rgb.shape[0]/1250))),
+ draw_back=False, draw_top=False, zplane=zplane
+ )
+
+ x1 = verts2D[0, :].min() #min(verts2D[0, (verts2D[0, :] > 0) & (verts2D[0, :] < im_drawn_rgb.shape[1])])
+ y1 = verts2D[1, :].min() #min(verts2D[1, (verts2D[1, :] > 0) & (verts2D[1, :] < im_drawn_rgb.shape[0])])
+
+ if text is not None:
+ draw_text(im_drawn_rgb, '{}'.format(text[mesh_idx]), [x1, y1], scale=0.50*im_drawn_rgb.shape[0]/500, bg_color=color)
+
+ if blend_weight_overlay < 1.0 and blend_weight_overlay > 0.0:
+ im_drawn_rgb = im_drawn_rgb * blend_weight_overlay + deepcopy(im) * (1 - blend_weight_overlay)
+
+ if mode == 'front':
+ return im_drawn_rgb
+
+ elif mode in ['front_and_novel', 'novel']:
+
+ '''
+ Render from a new view
+ '''
+
+ has_canvas_already = canvas is not None
+ if not has_canvas_already:
+ canvas = np.ones((scale, scale, 3))
+
+ view_R = torch.from_numpy(R).float().to(device)
+
+ if T is None:
+ center = (meshes_scene.verts_padded().min(1).values + meshes_scene.verts_padded().max(1).values).unsqueeze(0)/2
+ else:
+ center = torch.from_numpy(T).float().to(device).view(1, 1, 3)
+
+ verts_rotated = meshes_scene.verts_padded().clone()
+ verts_rotated -= center
+ verts_rotated = (view_R @ verts_rotated[0].T).T.unsqueeze(0)
+
+ K_novelview = deepcopy(K)
+ K_novelview[0, -1] *= scale / im.shape[1]
+ K_novelview[1, -1] *= scale / im.shape[0]
+
+ cameras = util.get_camera(K_novelview, scale, scale).to(device)
+ renderer = util.get_basic_renderer(cameras, scale, scale, use_color=True).to(device)
+
+ margin = 0.01
+
+ if T is None:
+ max_trials = 10000
+ zoom_factor = 100.0
+ zoom_factor_in = zoom_factor
+
+ while max_trials:
+ zoom_factor_in = zoom_factor_in*0.95
+ verts = verts_rotated.clone()
+ verts[:, :, -1] += center[:, :, -1]*zoom_factor_in
+ verts_np = verts.cpu().numpy()
+
+ proj = ((K_novelview @ verts_np[0].T) / verts_np[:, :, -1])
+
+ # some vertices are extremely close or negative...
+ # this implies we have zoomed in too much
+ if (verts[0, :, -1] < 0.25).any():
+ break
+
+ # left or above image
+ elif (proj[:2, :] < scale*margin).any():
+ break
+
+ # right or below borders
+ elif (proj[:2, :] > scale*(1 - margin)).any():
+ break
+
+ # everything is in view.
+ zoom_factor = zoom_factor_in
+ max_trials -= 1
+
+ zoom_out_bias = center[:, :, -1].item()
+ else:
+ zoom_out_bias = 1.0
+
+ verts_rotated[:, :, -1] += zoom_out_bias*zoom_factor
+ meshes_novel_view = meshes_scene.clone().update_padded(verts_rotated)
+
+ rendered_img, _ = renderer(meshes_novel_view)
+ im_novel_view = (rendered_img[0, :, :, :3].cpu().numpy() * 255).astype(np.uint8)
+ sil_mask = rendered_img[0, :, :, 3].cpu().numpy() > 0.1
+
+ center_np = center.cpu().numpy()
+ view_R_np = view_R.cpu().numpy()
+
+ if not has_canvas_already:
+ if ground_bounds is None:
+
+ min_x3d, _, min_z3d = meshes_scene.verts_padded().min(1).values[0, :].tolist()
+ max_x3d, max_y3d, max_z3d = meshes_scene.verts_padded().max(1).values[0, :].tolist()
+
+ # go for grid projection, but with extremely bad guess at bounds
+ x3d_start = np.round(min_x3d - (max_x3d - min_x3d)*50)
+ x3d_end = np.round(max_x3d + (max_x3d - min_x3d)*50)
+ z3d_start = np.round(min_z3d - (max_z3d - min_z3d)*50)
+ z3d_end = np.round(max_z3d + (max_z3d - min_z3d)*50)
+
+ grid_xs = np.arange(x3d_start, x3d_end)
+ grid_zs = np.arange(z3d_start, z3d_end)
+
+ xs_mesh, zs_mesh = np.meshgrid(grid_xs, grid_zs)
+ ys_mesh = np.ones_like(xs_mesh)*max_y3d
+
+ point_mesh = np.concatenate((xs_mesh[:, :, np.newaxis], ys_mesh[:, :, np.newaxis], zs_mesh[:, :, np.newaxis]), axis=2)
+ point_mesh_orig = deepcopy(point_mesh)
+
+ mesh_shape = point_mesh.shape
+ point_mesh = view_R_np @ (point_mesh - center_np).transpose(2, 0, 1).reshape(3, -1)
+ point_mesh[-1] += zoom_out_bias*zoom_factor
+ point_mesh[-1, :] = point_mesh[-1, :].clip(0.25)
+ point_mesh_2D = (K_novelview @ point_mesh) / point_mesh[-1]
+ point_mesh_2D[-1] = point_mesh[-1]
+
+ point_mesh = point_mesh.reshape(3, mesh_shape[0], mesh_shape[1]).transpose(1, 2, 0)
+ point_mesh_2D = point_mesh_2D.reshape(3, mesh_shape[0], mesh_shape[1]).transpose(1, 2, 0)
+
+ maskx = (point_mesh_2D[:, :, 0].T >= -50) & (point_mesh_2D[:, :, 0].T < scale+50) & (point_mesh_2D[:, :, 2].T > 0)
+ maskz = (point_mesh_2D[:, :, 1].T >= -50) & (point_mesh_2D[:, :, 1].T < scale+50) & (point_mesh_2D[:, :, 2].T > 0)
+
+ # invalid scene?
+ if (not maskz.any()) or (not maskx.any()):
+ return im, im, canvas
+
+ # go for grid projection again!! but with sensible bounds
+ x3d_start = np.round(point_mesh[:, :, 0].T[maskx].min() - 10)
+ x3d_end = np.round(point_mesh[:, :, 0].T[maskx].max() + 10)
+ z3d_start = np.round(point_mesh_orig[:, :, 2].T[maskz].min() - 10)
+ z3d_end = np.round(point_mesh_orig[:, :, 2].T[maskz].max() + 10)
+
+ else:
+ max_y3d, x3d_start, x3d_end, z3d_start, z3d_end = ground_bounds
+
+ grid_xs = np.arange(x3d_start, x3d_end)
+ grid_zs = np.arange(z3d_start, z3d_end)
+
+ xs_mesh, zs_mesh = np.meshgrid(grid_xs, grid_zs)
+ ys_mesh = np.ones_like(xs_mesh)*max_y3d
+
+ point_mesh = np.concatenate((xs_mesh[:, :, np.newaxis], ys_mesh[:, :, np.newaxis], zs_mesh[:, :, np.newaxis]), axis=2)
+
+ mesh_shape = point_mesh.shape
+ point_mesh = view_R_np @ (point_mesh - center_np).transpose(2, 0, 1).reshape(3, -1)
+ point_mesh[-1] += zoom_out_bias*zoom_factor
+ point_mesh[-1, :] = point_mesh[-1, :].clip(0.25)
+ point_mesh_2D = (K_novelview @ point_mesh) / point_mesh[-1]
+ point_mesh_2D[-1] = point_mesh[-1]
+
+ point_mesh = point_mesh.reshape(3, mesh_shape[0], mesh_shape[1]).transpose(1, 2, 0)
+ point_mesh_2D = point_mesh_2D.reshape(3, mesh_shape[0], mesh_shape[1]).transpose(1, 2, 0)
+
+ bg_color = (225,)*3
+ line_color = (175,)*3
+ canvas[:, :, 0] = bg_color[0]
+ canvas[:, :, 1] = bg_color[1]
+ canvas[:, :, 2] = bg_color[2]
+ lines_to_draw = set()
+
+ for grid_row_idx in range(1, len(grid_zs)):
+
+ pre_z = grid_zs[grid_row_idx-1]
+ cur_z = grid_zs[grid_row_idx]
+
+ for grid_col_idx in range(1, len(grid_xs)):
+ pre_x = grid_xs[grid_col_idx-1]
+ cur_x = grid_xs[grid_col_idx]
+
+ p1 = point_mesh_2D[grid_row_idx-1, grid_col_idx-1]
+ valid1 = p1[-1] > 0
+ p2 = point_mesh_2D[grid_row_idx-1, grid_col_idx]
+ valid2 = p2[-1] > 0
+ if valid1 and valid2:
+ line = (tuple(p1[:2].astype(int).tolist()), tuple(p2[:2].astype(int).tolist()))
+ lines_to_draw.add(line)
+
+ # draw vertical line from the previous row
+ p1 = point_mesh_2D[grid_row_idx-1, grid_col_idx-1]
+ valid1 = p1[-1] > 0
+ p2 = point_mesh_2D[grid_row_idx, grid_col_idx-1]
+ valid2 = p2[-1] > 0
+ if valid1 and valid2:
+ line = (tuple(p1[:2].astype(int).tolist()), tuple(p2[:2].astype(int).tolist()))
+ lines_to_draw.add(line)
+
+ for line in lines_to_draw:
+ draw_line(canvas, line[0], line[1], color=line_color, thickness=max(1, int(np.round(3*scale/1250))))
+
+ im_novel_view[~sil_mask] = canvas[~sil_mask]
+
+ '''
+ Draw edges for novel view
+ '''
+
+ # apply novel view to meshes
+ meshes_novel = []
+
+ for mesh in meshes:
+
+ mesh_novel = mesh.clone().to(device)
+
+ verts_rotated = mesh_novel.verts_padded()
+ verts_rotated -= center
+ verts_rotated = (view_R @ verts_rotated[0].T).T.unsqueeze(0)
+ verts_rotated[:, :, -1] += zoom_out_bias*zoom_factor
+ mesh_novel = mesh_novel.update_padded(verts_rotated)
+
+ meshes_novel.append(mesh_novel)
+
+ # go in order of reverse depth
+ for mesh_idx in reversed(np.argsort([mesh.verts_padded().cpu().mean(1)[0, 1] for mesh in meshes_novel])):
+ mesh = meshes_novel[mesh_idx]
+
+ verts3D = mesh.verts_padded()[0].cpu().numpy()
+ verts2D = (K_novelview @ verts3D.T) / verts3D[:, -1]
+
+ if colors is not None:
+ color = np.minimum(colors[mesh_idx][:-1] * 255 * 1.25, np.ones_like(colors[mesh_idx][:-1])*255).tolist() # colors[mesh_idx][:-1] * 255 * 1.25
+ else:
+ color = [min(255, c*255*1.25) for c in mesh.textures.verts_features_padded()[0,0].tolist()]
+
+ draw_3d_box_from_verts(
+ im_novel_view, K_novelview, verts3D, color=color,
+ thickness=max(2, int(np.round(3*im_novel_view.shape[0]/1250))),
+ draw_back=False, draw_top=False, zplane=zplane
+ )
+
+ x1 = verts2D[0, :].min()
+ y1 = verts2D[1, :].min()
+
+ if text is not None:
+ draw_text(im_novel_view, '{}'.format(text[mesh_idx]), [x1, y1], scale=0.50*im_novel_view.shape[0]/500, bg_color=color)
+
+ if mode == 'front_and_novel':
+ return im_drawn_rgb, im_novel_view, canvas
+ else:
+ return im_novel_view, canvas
+
+ else:
+ raise ValueError('No visualization written for {}'.format(mode))
+
+def get_polygon_grid(im, poly_verts):
+
+ nx = im.shape[1]
+ ny = im.shape[0]
+
+ x, y = np.meshgrid(np.arange(nx), np.arange(ny))
+ x, y = x.flatten(), y.flatten()
+
+ points = np.vstack((x, y)).T
+
+ path = Path(poly_verts)
+ grid = path.contains_points(points)
+ grid = grid.reshape((ny, nx))
+
+ return grid
+
+def draw_circle(im, pos, radius=5, thickness=1, color=(250, 100, 100), fill=True):
+
+ if fill: thickness = -1
+
+ cv2.circle(im, (int(pos[0]), int(pos[1])), radius, color=color, thickness=thickness)
+
+def draw_transparent_polygon(im, verts, blend=0.5, color=(0, 255, 255)):
+
+ mask = get_polygon_grid(im, verts[:4, :])
+
+ im[mask, 0] = im[mask, 0] * blend + (1 - blend) * color[0]
+ im[mask, 1] = im[mask, 1] * blend + (1 - blend) * color[1]
+ im[mask, 2] = im[mask, 2] * blend + (1 - blend) * color[2]
+
+
+def draw_3d_box_from_verts(im, K, verts3d, color=(0, 200, 200), thickness=1, draw_back=False, draw_top=False, zplane=0.05, eps=1e-4):
+ """
+ Draws a scene from multiple different modes.
+ Args:
+ im (array): the image to draw onto
+ K (array): the 3x3 matrix for projection to camera to screen
+ verts3d (array): the 8x3 matrix of vertices in camera space
+ color (tuple): color in RGB scaled [0, 255)
+ thickness (float): the line thickness for opencv lines
+ draw_back (bool): whether a backface should be highlighted
+ draw_top (bool): whether the top face should be highlighted
+ zplane (float): a plane of depth to solve intersection when
+ vertex points project behind the camera plane.
+ """
+
+ if isinstance(K, torch.Tensor):
+ K = K.detach().cpu().numpy()
+
+ if isinstance(verts3d, torch.Tensor):
+ verts3d = verts3d.detach().cpu().numpy()
+
+ # reorder
+ bb3d_lines_verts = [[0, 1], [1, 2], [2, 3], [3, 0], [1, 5], [5, 6], [6, 2], [4, 5], [4, 7], [6, 7], [0, 4], [3, 7]]
+
+ # define back and top vetice planes
+ back_idxs = [4, 0, 3, 7]
+ top_idxs = [4, 0, 1, 5]
+
+ for (i, j) in bb3d_lines_verts:
+ v0 = verts3d[i]
+ v1 = verts3d[j]
+
+ z0, z1 = v0[-1], v1[-1]
+
+ if (z0 >= zplane or z1 >= zplane):
+
+ # computer intersection of v0, v1 and zplane
+ s = (zplane - z0) / max((z1 - z0), eps)
+ new_v = v0 + s * (v1 - v0)
+
+ if (z0 < zplane) and (z1 >= zplane):
+ # i0 vertex is behind the plane
+ v0 = new_v
+ elif (z0 >= zplane) and (z1 < zplane):
+ # i1 vertex is behind the plane
+ v1 = new_v
+
+ v0_proj = (K @ v0)/max(v0[-1], eps)
+ v1_proj = (K @ v1)/max(v1[-1], eps)
+
+ # project vertices
+ cv2.line(im,
+ (int(v0_proj[0]), int(v0_proj[1])),
+ (int(v1_proj[0]), int(v1_proj[1])),
+ color, thickness
+ )
+
+ # dont draw the planes if a vertex is out of bounds
+ draw_back &= np.all(verts3d[back_idxs, -1] >= zplane)
+ draw_top &= np.all(verts3d[top_idxs, -1] >= zplane)
+
+ if draw_back or draw_top:
+
+ # project to image
+ verts2d = (K @ verts3d.T).T
+ verts2d /= verts2d[:, -1][:, np.newaxis]
+
+ if type(verts2d) == torch.Tensor:
+ verts2d = verts2d.detach().cpu().numpy()
+
+ if draw_back:
+ draw_transparent_polygon(im, verts2d[back_idxs, :2], blend=0.5, color=color)
+
+ if draw_top:
+ draw_transparent_polygon(im, verts2d[top_idxs, :2], blend=0.5, color=color)
+
+
+def draw_3d_box(im, K, box3d, R, color=(0, 200, 200), thickness=1, draw_back=False, draw_top=False, view_R=None, view_T=None):
+
+ verts2d, verts3d = util.get_cuboid_verts(K, box3d, R, view_R=view_R, view_T=view_T)
+ draw_3d_box_from_verts(im, K, verts3d, color=color, thickness=thickness, draw_back=draw_back, draw_top=draw_top)
+
+def draw_text(im, text, pos, scale=0.4, color='auto', font=cv2.FONT_HERSHEY_SIMPLEX, bg_color=(0, 255, 255),
+ blend=0.33, lineType=1):
+
+ text = str(text)
+ pos = [int(pos[0]), int(pos[1])]
+
+ if color == 'auto':
+
+ if bg_color is not None:
+ color = (0, 0, 0) if ((bg_color[0] + bg_color[1] + bg_color[2])/3) > 127.5 else (255, 255, 255)
+ else:
+ color = (0, 0, 0)
+
+ if bg_color is not None:
+
+ text_size, _ = cv2.getTextSize(text, font, scale, lineType)
+ x_s = int(np.clip(pos[0], a_min=0, a_max=im.shape[1]))
+ x_e = int(np.clip(x_s + text_size[0] - 1 + 4, a_min=0, a_max=im.shape[1]))
+ y_s = int(np.clip(pos[1] - text_size[1] - 2, a_min=0, a_max=im.shape[0]))
+ y_e = int(np.clip(pos[1] + 1 - 2, a_min=0, a_max=im.shape[0]))
+
+ im[y_s:y_e + 1, x_s:x_e + 1, 0] = im[y_s:y_e + 1, x_s:x_e + 1, 0]*blend + bg_color[0] * (1 - blend)
+ im[y_s:y_e + 1, x_s:x_e + 1, 1] = im[y_s:y_e + 1, x_s:x_e + 1, 1]*blend + bg_color[1] * (1 - blend)
+ im[y_s:y_e + 1, x_s:x_e + 1, 2] = im[y_s:y_e + 1, x_s:x_e + 1, 2]*blend + bg_color[2] * (1 - blend)
+
+ pos[0] = int(np.clip(pos[0] + 2, a_min=0, a_max=im.shape[1]))
+ pos[1] = int(np.clip(pos[1] - 2, a_min=0, a_max=im.shape[0]))
+
+ cv2.putText(im, text, tuple(pos), font, scale, color, lineType)
+
+
+def draw_transparent_square(im, pos, alpha=1, radius=5, color=(250, 100, 100)):
+
+ l = pos[1] - radius
+ r = pos[1] + radius
+
+ t = pos[0] - radius
+ b = pos[0] + radius
+
+ if (np.array([l, r, t, b]) >= 0).any():
+ l = np.clip(np.floor(l), 0, im.shape[0]).astype(int)
+ r = np.clip(np.floor(r), 0, im.shape[0]).astype(int)
+
+ t = np.clip(np.floor(t), 0, im.shape[1]).astype(int)
+ b = np.clip(np.floor(b), 0, im.shape[1]).astype(int)
+
+ # blend
+ im[l:r + 1, t:b + 1, 0] = im[l:r + 1, t:b + 1, 0] * alpha + color[0] * (1 - alpha)
+ im[l:r + 1, t:b + 1, 1] = im[l:r + 1, t:b + 1, 1] * alpha + color[1] * (1 - alpha)
+ im[l:r + 1, t:b + 1, 2] = im[l:r + 1, t:b + 1, 2] * alpha + color[2] * (1 - alpha)
+
+
+def draw_2d_box(im, box, color=(0, 200, 200), thickness=1):
+
+ x = box[0]
+ y = box[1]
+ w = box[2]
+ h = box[3]
+ x2 = (x + w) - 1
+ y2 = (y + h) - 1
+
+ cv2.rectangle(im, (int(x), int(y)), (int(x2), int(y2)), color, thickness)
+
+
+def imhstack(im1, im2):
+
+ sf = im1.shape[0] / im2.shape[0]
+
+ if sf > 1:
+ im2 = cv2.resize(im2, (int(im2.shape[1] / sf), im1.shape[0]))
+ elif sf < 1:
+ im1 = cv2.resize(im1, (int(im1.shape[1] / sf), im2.shape[0]))
+
+
+ im_concat = np.hstack((im1, im2))
+
+ return im_concat
+
+
+def imvstack(im1, im2):
+
+ sf = im1.shape[1] / im2.shape[1]
+
+ if sf > 1:
+ im2 = cv2.resize(im2, (int(im2.shape[0] / sf), im1.shape[1]))
+ elif sf < 1:
+ im1 = cv2.resize(im1, (int(im1.shape[0] / sf), im2.shape[1]))
+
+ im_concat = np.vstack((im1, im2))
+
+ return im_concat
\ No newline at end of file
diff --git a/datasets/examples/ex1.jpg b/datasets/examples/ex1.jpg
new file mode 100644
index 0000000000000000000000000000000000000000..506186bde1ff89832e20a3b336db80c019faf092
--- /dev/null
+++ b/datasets/examples/ex1.jpg
@@ -0,0 +1,3 @@
+version https://git-lfs.github.com/spec/v1
+oid sha256:f350e12ce30e969a7c8a51c9349791c81fb4b15f82fe7554ebf936cc8103bf7b
+size 71751
diff --git a/datasets/examples/ex2.jpg b/datasets/examples/ex2.jpg
new file mode 100644
index 0000000000000000000000000000000000000000..c50ddb824dc44efdc0d68448e7925cbe136208a6
--- /dev/null
+++ b/datasets/examples/ex2.jpg
@@ -0,0 +1,3 @@
+version https://git-lfs.github.com/spec/v1
+oid sha256:a8372adbec02ef0f76b0168175499d83da1f21db1b7e87858dc68e244fcbe1cb
+size 63059
diff --git a/datasets/typical sizes of 3d items.csv b/datasets/typical sizes of 3d items.csv
new file mode 100644
index 0000000000000000000000000000000000000000..3962607ffd64d1bb10e7c5984533482260aa0855
--- /dev/null
+++ b/datasets/typical sizes of 3d items.csv
@@ -0,0 +1,39 @@
+object ,width ,depth ,Height
+bicycle , 1.75 , 0.55 , 1.05
+books , 0.26 , 0.19 , 0.03
+bottle , 0.25 , 0.08 , 0.2
+chair , 0.45 , 0.45 , 0.88
+cup , 0.09 , 0.09 , 0.12
+laptop , 0.36 , 0.25 , 0.02
+shoes , 0.3 , 0.11 , 0.12
+towel , 1.25 , 0.63 , 0.01
+blinds , 1.5 , 1 , 0.01
+window , 1.5 , 0.08 , 0.9
+lamp , 0.25 , 0.2 , 0.55
+shelves , 1 , 0.33 , 0.25
+mirror , 1.75 , 0.6 , 0.03
+sink , 0.55 , 0.45 , 0.18
+cabinet , 0.55 , 0.5 , 0.9
+bathtub , 1.65 , 0.75 , 0.55
+door , 0.85 , 0.05 , 2.1
+toilet , 0.75 , 0.38 , 0.75
+desk , 1.5 , 0.7 , 0.73
+box , 0.4 , 0.3 , 0.2
+bookcase , 1 , 0.35 , 1.9
+picture , 0.4 , 0.3 , 0.03
+table , 1.75 , 0.9 , 0.73
+bed , 2 , 1.5 , 0.6
+night stand , 0.5 , 0.4 , 0.5
+pillow , 0.6 , 0.4 , 0.15
+sofa , 2 , 0.8 , 0.7
+television , 1 , 0.6 , 0.2
+floor mat , 1 , 0.6 , 0.01
+curtain , 2.5 , 1.5 , 0.01
+clothes , 0.5 , 0.3 , 0.1
+stationery , 0.2 , 0.15 , 0.05
+refrigerator , 1.0 , 0.6 , 1.8
+bin , 0.5 , 0.3 , 0.6
+stove , 0.6 , 0.6 , 0.8
+oven , 0.6 , 0.6 , 0.8
+machine , 0.6 , 0.6 , 0.85
+counter , 0.75 , 0.7 , 0.95
\ No newline at end of file
diff --git a/demo/demo.py b/demo/demo.py
new file mode 100644
index 0000000000000000000000000000000000000000..a39a94ebd8181d2eceed7f7533f40af84aa262d3
--- /dev/null
+++ b/demo/demo.py
@@ -0,0 +1,221 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates
+import logging
+import os
+import argparse
+import sys
+import numpy as np
+from collections import OrderedDict
+import torch
+
+from detectron2.checkpoint import DetectionCheckpointer
+from detectron2.config import get_cfg
+from detectron2.engine import default_argument_parser, default_setup, launch
+from detectron2.data import transforms as T
+
+
+logger = logging.getLogger("detectron2")
+
+sys.dont_write_bytecode = True
+sys.path.append(os.getcwd())
+np.set_printoptions(suppress=True)
+
+from cubercnn.config import get_cfg_defaults
+from cubercnn.modeling.proposal_generator import RPNWithIgnore
+from cubercnn.modeling.roi_heads import ROIHeads3D
+from cubercnn.modeling.meta_arch import RCNN3D, build_model
+from cubercnn.modeling.backbone import build_dla_from_vision_fpn_backbone
+from cubercnn import util, vis
+
+def do_test(args, cfg, model):
+
+ list_of_ims = util.list_files(os.path.join(args.input_folder, ''), '*')
+
+ model.eval()
+
+ focal_length = args.focal_length
+ principal_point = args.principal_point
+ thres = args.threshold
+
+ output_dir = cfg.OUTPUT_DIR
+ min_size = cfg.INPUT.MIN_SIZE_TEST
+ max_size = cfg.INPUT.MAX_SIZE_TEST
+ augmentations = T.AugmentationList([T.ResizeShortestEdge(min_size, max_size, "choice")])
+
+ util.mkdir_if_missing(output_dir)
+
+ category_path = os.path.join(util.file_parts(args.config_file)[0], 'category_meta.json')
+
+ # store locally if needed
+ if category_path.startswith(util.CubeRCNNHandler.PREFIX):
+ category_path = util.CubeRCNNHandler._get_local_path(util.CubeRCNNHandler, category_path)
+
+ metadata = util.load_json(category_path)
+ cats = metadata['thing_classes']
+
+ for path in list_of_ims:
+
+ im_name = util.file_parts(path)[1]
+ im = util.imread(path)
+
+ if im is None:
+ continue
+
+ image_shape = im.shape[:2] # h, w
+
+ h, w = image_shape
+
+ if focal_length == 0:
+ focal_length_ndc = 4.0
+ focal_length = focal_length_ndc * h / 2
+
+ if len(principal_point) == 0:
+ px, py = w/2, h/2
+ else:
+ px, py = principal_point
+
+ K = np.array([
+ [focal_length, 0.0, px],
+ [0.0, focal_length, py],
+ [0.0, 0.0, 1.0]
+ ])
+ is_ground = os.path.exists(f'datasets/ground_maps/{im_name}.jpg.npz')
+ if is_ground:
+ ground_map = np.load(f'datasets/ground_maps/{im_name}.jpg.npz')['mask']
+ depth_map = np.load(f'datasets/depth_maps/{im_name}.jpg.npz')['depth']
+
+ aug_input = T.AugInput(im)
+ tfms = augmentations(aug_input)
+ image = aug_input.image
+ if is_ground:
+ ground_map = tfms.apply_image(ground_map*1.0)
+ ground_map = torch.as_tensor(ground_map)
+ else:
+ ground_map = None
+ depth_map = tfms.apply_image(depth_map)
+
+ # batched = [{
+ # 'image': torch.as_tensor(np.ascontiguousarray(image.transpose(2, 0, 1))).cuda(),
+ # 'height': image_shape[0], 'width': image_shape[1], 'K': K
+ # }]
+ # first you must run the scripts to get the ground and depth map for the images
+ batched = [{
+ 'image': torch.as_tensor(np.ascontiguousarray(image.transpose(2, 0, 1))),
+ 'depth_map': torch.as_tensor(depth_map),
+ 'ground_map': ground_map,
+ 'height': image_shape[0], 'width': image_shape[1], 'K': K
+ }]
+ dets = model(batched)[0]['instances']
+
+ n_det = len(dets)
+
+ meshes = []
+ meshes_text = []
+
+ if n_det > 0:
+ for idx, (corners3D, center_cam, center_2D, dimensions, pose, score, cat_idx) in enumerate(zip(
+ dets.pred_bbox3D, dets.pred_center_cam, dets.pred_center_2D, dets.pred_dimensions,
+ dets.pred_pose, dets.scores, dets.pred_classes
+ )):
+
+ # skip
+ if score < thres:
+ continue
+
+ cat = cats[cat_idx]
+
+ bbox3D = center_cam.tolist() + dimensions.tolist()
+ meshes_text.append('{} {:.2f}'.format(cat, score))
+ color = [c/255.0 for c in util.get_color(idx)]
+ box_mesh = util.mesh_cuboid(bbox3D, pose.tolist(), color=color)
+ meshes.append(box_mesh)
+
+ print('File: {} with {} dets'.format(im_name, len(meshes)))
+
+ if len(meshes) > 0:
+ im_drawn_rgb, im_topdown, _ = vis.draw_scene_view(im, K, meshes, text=meshes_text, scale=im.shape[0], blend_weight=0.5, blend_weight_overlay=0.85)
+
+ if args.display:
+ im_concat = np.concatenate((im_drawn_rgb, im_topdown), axis=1)
+ vis.imshow(im_concat)
+
+ util.imwrite(im_drawn_rgb, os.path.join(output_dir, im_name+'_boxes.jpg'))
+ util.imwrite(im_topdown, os.path.join(output_dir, im_name+'_novel.jpg'))
+ else:
+ util.imwrite(im, os.path.join(output_dir, im_name+'_boxes.jpg'))
+
+def setup(args):
+ """
+ Create configs and perform basic setups.
+ """
+ cfg = get_cfg()
+ get_cfg_defaults(cfg)
+
+ config_file = args.config_file
+
+ # store locally if needed
+ if config_file.startswith(util.CubeRCNNHandler.PREFIX):
+ config_file = util.CubeRCNNHandler._get_local_path(util.CubeRCNNHandler, config_file)
+
+ cfg.merge_from_file(config_file)
+ cfg.merge_from_list(args.opts)
+ cfg.freeze()
+ default_setup(cfg, args)
+ return cfg
+
+def main(args):
+ cfg = setup(args)
+ model = build_model(cfg)
+
+ logger.info("Model:\n{}".format(model))
+ DetectionCheckpointer(model, save_dir=cfg.OUTPUT_DIR).resume_or_load(
+ cfg.MODEL.WEIGHTS, resume=True
+ )
+
+ with torch.no_grad():
+ do_test(args, cfg, model)
+
+if __name__ == "__main__":
+
+ parser = argparse.ArgumentParser(
+ epilog=None, formatter_class=argparse.RawDescriptionHelpFormatter,
+ )
+ parser.add_argument("--config-file", default="", metavar="FILE", help="path to config file")
+ parser.add_argument('--input-folder', type=str, help='list of image folders to process', required=True)
+ parser.add_argument("--focal-length", type=float, default=0, help="focal length for image inputs (in px)")
+ parser.add_argument("--principal-point", type=float, default=[], nargs=2, help="principal point for image inputs (in px)")
+ parser.add_argument("--threshold", type=float, default=0.25, help="threshold on score for visualizing")
+ parser.add_argument("--display", default=False, action="store_true", help="Whether to show the images in matplotlib",)
+
+ parser.add_argument("--eval-only", default=True, action="store_true", help="perform evaluation only")
+ parser.add_argument("--num-gpus", type=int, default=1, help="number of gpus *per machine*")
+ parser.add_argument("--num-machines", type=int, default=1, help="total number of machines")
+ parser.add_argument(
+ "--machine-rank", type=int, default=0, help="the rank of this machine (unique per machine)"
+ )
+ port = 2 ** 15 + 2 ** 14 + hash(os.getuid() if sys.platform != "win32" else 1) % 2 ** 14
+ parser.add_argument(
+ "--dist-url",
+ default="tcp://127.0.0.1:{}".format(port),
+ help="initialization URL for pytorch distributed backend. See "
+ "https://pytorch.org/docs/stable/distributed.html for details.",
+ )
+ parser.add_argument(
+ "opts",
+ help="Modify config options by adding 'KEY VALUE' pairs at the end of the command. "
+ "See config references at "
+ "https://detectron2.readthedocs.io/modules/config.html#config-references",
+ default=None,
+ nargs=argparse.REMAINDER,
+ )
+
+ args = parser.parse_args()
+
+ print("Command Line Args:", args)
+ launch(
+ main,
+ args.num_gpus,
+ num_machines=args.num_machines,
+ machine_rank=args.machine_rank,
+ dist_url=args.dist_url,
+ args=(args,),
+ )
\ No newline at end of file
diff --git a/demo/download_demo_COCO_images.sh b/demo/download_demo_COCO_images.sh
new file mode 100644
index 0000000000000000000000000000000000000000..24970c52fb1cd3ab14c5c4f47bed3bc5f76d44da
--- /dev/null
+++ b/demo/download_demo_COCO_images.sh
@@ -0,0 +1,13 @@
+#Copyright (c) Meta Platforms, Inc. and affiliates
+
+mkdir -p datasets/coco_examples
+cd datasets/coco_examples
+wget https://farm1.staticflickr.com/19/3045175664_6e42bd43f3_z.jpg
+wget https://farm1.staticflickr.com/19/6140190660_c220e6e1ea_z.jpg
+wget https://farm1.staticflickr.com/19/5375406975_0a72911ae7_z.jpg
+wget https://farm1.staticflickr.com/19/4634546881_8203dd8f94_z.jpg
+wget https://farm1.staticflickr.com/19/4586421859_517c65c02b_z.jpg
+wget https://farm1.staticflickr.com/19/4198075011_06332047e2_z.jpg
+wget https://farm1.staticflickr.com/19/3480322600_bc542ae19b_z.jpg
+wget https://farm1.staticflickr.com/19/3164116912_41b30edbf7_z.jpg
+cd ../../
diff --git a/depth/README.md b/depth/README.md
new file mode 100644
index 0000000000000000000000000000000000000000..4914aa56f249557915344d159e6cc34d737d0385
--- /dev/null
+++ b/depth/README.md
@@ -0,0 +1,269 @@
+
+
Depth Anything: Unleashing the Power of Large-Scale Unlabeled Data
+
+[**Lihe Yang**](https://liheyoung.github.io/)
1 · [**Bingyi Kang**](https://scholar.google.com/citations?user=NmHgX-wAAAAJ)
2+ · [**Zilong Huang**](http://speedinghzl.github.io/)
2 · [**Xiaogang Xu**](https://xiaogang00.github.io/)
3,4 · [**Jiashi Feng**](https://sites.google.com/site/jshfeng/)
2 · [**Hengshuang Zhao**](https://hszhao.github.io/)
1+
+
+
1 The University of Hong Kong ·
2 TikTok ·
3 Zhejiang Lab ·
4 Zhejiang University
+
+
+ corresponding authors
+
+**CVPR 2024**
+
+
+
+
+
+
+
+This work presents Depth Anything, a highly practical solution for robust monocular depth estimation by training on a combination of 1.5M labeled images and **62M+ unlabeled images**.
+
+
+
+## News
+
+* **2024-02-27:** Depth Anything is accepted by CVPR 2024.
+* **2024-02-05:** [Depth Anything Gallery](./gallery.md) is released. Thank all the users!
+* **2024-02-02:** Depth Anything serves as the default depth processor for [InstantID](https://github.com/InstantID/InstantID) and [InvokeAI](https://github.com/invoke-ai/InvokeAI/releases/tag/v3.6.1).
+* **2024-01-25:** Support [video depth visualization](./run_video.py). An [online demo for video](https://huggingface.co/spaces/JohanDL/Depth-Anything-Video) is also available.
+* **2024-01-23:** The new ControlNet based on Depth Anything is integrated into [ControlNet WebUI](https://github.com/Mikubill/sd-webui-controlnet) and [ComfyUI's ControlNet](https://github.com/Fannovel16/comfyui_controlnet_aux).
+* **2024-01-23:** Depth Anything [ONNX](https://github.com/fabio-sim/Depth-Anything-ONNX) and [TensorRT](https://github.com/spacewalk01/depth-anything-tensorrt) versions are supported.
+* **2024-01-22:** Paper, project page, code, models, and demo ([HuggingFace](https://huggingface.co/spaces/LiheYoung/Depth-Anything), [OpenXLab](https://openxlab.org.cn/apps/detail/yyfan/depth_anything)) are released.
+
+
+## Features of Depth Anything
+
+***If you need other features, please first check [existing community supports](#community-support).***
+
+- **Relative depth estimation**:
+
+ Our foundation models listed [here](https://huggingface.co/spaces/LiheYoung/Depth-Anything/tree/main/checkpoints) can provide relative depth estimation for any given image robustly. Please refer [here](#running) for details.
+
+- **Metric depth estimation**
+
+ We fine-tune our Depth Anything model with metric depth information from NYUv2 or KITTI. It offers strong capabilities of both in-domain and zero-shot metric depth estimation. Please refer [here](./metric_depth) for details.
+
+
+- **Better depth-conditioned ControlNet**
+
+ We re-train **a better depth-conditioned ControlNet** based on Depth Anything. It offers more precise synthesis than the previous MiDaS-based ControlNet. Please refer [here](./controlnet/) for details. You can also use our new ControlNet based on Depth Anything in [ControlNet WebUI](https://github.com/Mikubill/sd-webui-controlnet) or [ComfyUI's ControlNet](https://github.com/Fannovel16/comfyui_controlnet_aux).
+
+- **Downstream high-level scene understanding**
+
+ The Depth Anything encoder can be fine-tuned to downstream high-level perception tasks, *e.g.*, semantic segmentation, 86.2 mIoU on Cityscapes and 59.4 mIoU on ADE20K. Please refer [here](./semseg/) for details.
+
+
+## Performance
+
+Here we compare our Depth Anything with the previously best MiDaS v3.1 BEiTL-512 model.
+
+Please note that the latest MiDaS is also trained on KITTI and NYUv2, while we do not.
+
+| Method | Params | KITTI || NYUv2 || Sintel || DDAD || ETH3D || DIODE ||
+|-|-:|:-:|:-:|:-:|:-:|:-:|:-:|:-:|:-:|:-:|:-:|:-:|:-:|
+| | | AbsRel | $\delta_1$ | AbsRel | $\delta_1$ | AbsRel | $\delta_1$ | AbsRel | $\delta_1$ | AbsRel | $\delta_1$ | AbsRel | $\delta_1$ |
+| MiDaS | 345.0M | 0.127 | 0.850 | 0.048 | *0.980* | 0.587 | 0.699 | 0.251 | 0.766 | 0.139 | 0.867 | 0.075 | 0.942 |
+| **Ours-S** | 24.8M | 0.080 | 0.936 | 0.053 | 0.972 | 0.464 | 0.739 | 0.247 | 0.768 | 0.127 | **0.885** | 0.076 | 0.939 |
+| **Ours-B** | 97.5M | *0.080* | *0.939* | *0.046* | 0.979 | **0.432** | *0.756* | *0.232* | *0.786* | **0.126** | *0.884* | *0.069* | *0.946* |
+| **Ours-L** | 335.3M | **0.076** | **0.947** | **0.043** | **0.981** | *0.458* | **0.760** | **0.230** | **0.789** | *0.127* | 0.882 | **0.066** | **0.952** |
+
+We highlight the **best** and *second best* results in **bold** and *italic* respectively (**better results**: AbsRel $\downarrow$ , $\delta_1 \uparrow$).
+
+## Pre-trained models
+
+We provide three models of varying scales for robust relative depth estimation:
+
+| Model | Params | Inference Time on V100 (ms) | A100 | RTX4090 ([TensorRT](https://github.com/spacewalk01/depth-anything-tensorrt)) |
+|:-|-:|:-:|:-:|:-:|
+| Depth-Anything-Small | 24.8M | 12 | 8 | 3 |
+| Depth-Anything-Base | 97.5M | 13 | 9 | 6 |
+| Depth-Anything-Large | 335.3M | 20 | 13 | 12 |
+
+Note that the V100 and A100 inference time (*without TensorRT*) is computed by excluding the pre-processing and post-processing stages, whereas the last column RTX4090 (*with TensorRT*) is computed by including these two stages (please refer to [Depth-Anything-TensorRT](https://github.com/spacewalk01/depth-anything-tensorrt)).
+
+You can easily load our pre-trained models by:
+```python
+from depth_anything.dpt import DepthAnything
+
+encoder = 'vits' # can also be 'vitb' or 'vitl'
+depth_anything = DepthAnything.from_pretrained('LiheYoung/depth_anything_{:}14'.format(encoder))
+```
+
+Depth Anything is also supported in [``transformers``](https://github.com/huggingface/transformers). You can use it for depth prediction within [3 lines of code](https://huggingface.co/docs/transformers/main/model_doc/depth_anything) (credit to [@niels](https://huggingface.co/nielsr)).
+
+### *No network connection, cannot load these models?*
+
+
+Click here for solutions
+
+- First, manually download the three checkpoints: [depth-anything-large](https://huggingface.co/spaces/LiheYoung/Depth-Anything/blob/main/checkpoints/depth_anything_vitl14.pth), [depth-anything-base](https://huggingface.co/spaces/LiheYoung/Depth-Anything/blob/main/checkpoints/depth_anything_vitb14.pth), and [depth-anything-small](https://huggingface.co/spaces/LiheYoung/Depth-Anything/blob/main/checkpoints/depth_anything_vits14.pth).
+
+- Second, upload the folder containing the checkpoints to your remote server.
+
+- Lastly, load the model locally:
+```python
+from depth_anything.dpt import DepthAnything
+
+model_configs = {
+ 'vitl': {'encoder': 'vitl', 'features': 256, 'out_channels': [256, 512, 1024, 1024]},
+ 'vitb': {'encoder': 'vitb', 'features': 128, 'out_channels': [96, 192, 384, 768]},
+ 'vits': {'encoder': 'vits', 'features': 64, 'out_channels': [48, 96, 192, 384]}
+}
+
+encoder = 'vitl' # or 'vitb', 'vits'
+depth_anything = DepthAnything(model_configs[encoder])
+depth_anything.load_state_dict(torch.load(f'./checkpoints/depth_anything_{encoder}14.pth'))
+```
+Note that in this locally loading manner, you also do not have to install the ``huggingface_hub`` package. In this way, please feel free to delete this [line](https://github.com/LiheYoung/Depth-Anything/blob/e7ef4b4b7a0afd8a05ce9564f04c1e5b68268516/depth_anything/dpt.py#L5) and the ``PyTorchModelHubMixin`` in this [line](https://github.com/LiheYoung/Depth-Anything/blob/e7ef4b4b7a0afd8a05ce9564f04c1e5b68268516/depth_anything/dpt.py#L169).
+
+
+
+## Usage
+
+### Installation
+
+```bash
+git clone https://github.com/LiheYoung/Depth-Anything
+cd Depth-Anything
+pip install -r requirements.txt
+```
+
+### Running
+
+```bash
+python run.py --encoder --img-path --outdir [--pred-only] [--grayscale]
+```
+Arguments:
+- ``--img-path``: you can either 1) point it to an image directory storing all interested images, 2) point it to a single image, or 3) point it to a text file storing all image paths.
+- ``--pred-only`` is set to save the predicted depth map only. Without it, by default, we visualize both image and its depth map side by side.
+- ``--grayscale`` is set to save the grayscale depth map. Without it, by default, we apply a color palette to the depth map.
+
+For example:
+```bash
+python run.py --encoder vitl --img-path assets/examples --outdir depth_vis
+```
+
+**If you want to use Depth Anything on videos:**
+```bash
+python run_video.py --encoder vitl --video-path assets/examples_video --outdir video_depth_vis
+```
+
+### Gradio demo
+
+To use our gradio demo locally:
+
+```bash
+python app.py
+```
+
+You can also try our [online demo](https://huggingface.co/spaces/LiheYoung/Depth-Anything).
+
+### Import Depth Anything to your project
+
+If you want to use Depth Anything in your own project, you can simply follow [``run.py``](run.py) to load our models and define data pre-processing.
+
+
+Code snippet (note the difference between our data pre-processing and that of MiDaS)
+
+```python
+from depth_anything.dpt import DepthAnything
+from depth_anything.util.transform import Resize, NormalizeImage, PrepareForNet
+
+import cv2
+import torch
+from torchvision.transforms import Compose
+
+encoder = 'vits' # can also be 'vitb' or 'vitl'
+depth_anything = DepthAnything.from_pretrained('LiheYoung/depth_anything_{:}14'.format(encoder)).eval()
+
+transform = Compose([
+ Resize(
+ width=518,
+ height=518,
+ resize_target=False,
+ keep_aspect_ratio=True,
+ ensure_multiple_of=14,
+ resize_method='lower_bound',
+ image_interpolation_method=cv2.INTER_CUBIC,
+ ),
+ NormalizeImage(mean=[0.485, 0.456, 0.406], std=[0.229, 0.224, 0.225]),
+ PrepareForNet(),
+])
+
+image = cv2.cvtColor(cv2.imread('your image path'), cv2.COLOR_BGR2RGB) / 255.0
+image = transform({'image': image})['image']
+image = torch.from_numpy(image).unsqueeze(0)
+
+# depth shape: 1xHxW
+depth = depth_anything(image)
+```
+
+
+### Do not want to define image pre-processing or download model definition files?
+
+Easily use Depth Anything through [``transformers``](https://github.com/huggingface/transformers) within 3 lines of code! Please refer to [these instructions](https://huggingface.co/docs/transformers/main/model_doc/depth_anything) (credit to [@niels](https://huggingface.co/nielsr)).
+
+**Note:** If you encounter ``KeyError: 'depth_anything'``, please install the latest [``transformers``](https://github.com/huggingface/transformers) from source:
+```bash
+pip install git+https://github.com/huggingface/transformers.git
+```
+
+Click here for a brief demo:
+
+```python
+from transformers import pipeline
+from PIL import Image
+
+image = Image.open('Your-image-path')
+pipe = pipeline(task="depth-estimation", model="LiheYoung/depth-anything-small-hf")
+depth = pipe(image)["depth"]
+```
+
+
+## Community Support
+
+**We sincerely appreciate all the extensions built on our Depth Anything from the community. Thank you a lot!**
+
+Here we list the extensions we have found:
+- Depth Anything TensorRT:
+ - https://github.com/spacewalk01/depth-anything-tensorrt
+ - https://github.com/thinvy/DepthAnythingTensorrtDeploy
+ - https://github.com/daniel89710/trt-depth-anything
+- Depth Anything ONNX: https://github.com/fabio-sim/Depth-Anything-ONNX
+- Depth Anything in Transformers.js (3D visualization): https://huggingface.co/spaces/Xenova/depth-anything-web
+- Depth Anything for video (online demo): https://huggingface.co/spaces/JohanDL/Depth-Anything-Video
+- Depth Anything in ControlNet WebUI: https://github.com/Mikubill/sd-webui-controlnet
+- Depth Anything in ComfyUI's ControlNet: https://github.com/Fannovel16/comfyui_controlnet_aux
+- Depth Anything in X-AnyLabeling: https://github.com/CVHub520/X-AnyLabeling
+- Depth Anything in OpenXLab: https://openxlab.org.cn/apps/detail/yyfan/depth_anything
+- Depth Anything in OpenVINO: https://github.com/openvinotoolkit/openvino_notebooks/tree/main/notebooks/280-depth-anything
+- Depth Anything ROS:
+ - https://github.com/scepter914/DepthAnything-ROS
+ - https://github.com/polatztrk/depth_anything_ros
+- Depth Anything Android:
+ - https://github.com/FeiGeChuanShu/ncnn-android-depth_anything
+ - https://github.com/shubham0204/Depth-Anything-Android
+- Depth Anything in TouchDesigner: https://github.com/olegchomp/TDDepthAnything
+- LearnOpenCV research article on Depth Anything: https://learnopencv.com/depth-anything
+
+
+If you have your amazing projects supporting or improving (*e.g.*, speed) Depth Anything, please feel free to drop an issue. We will add them here.
+
+
+## Acknowledgement
+
+We would like to express our deepest gratitude to [AK(@_akhaliq)](https://twitter.com/_akhaliq) and the awesome HuggingFace team ([@niels](https://huggingface.co/nielsr), [@hysts](https://huggingface.co/hysts), and [@yuvraj](https://huggingface.co/ysharma)) for helping improve the online demo and build the HF models.
+
+Besides, we thank the [MagicEdit](https://magic-edit.github.io/) team for providing some video examples for video depth estimation, and [Tiancheng Shen](https://scholar.google.com/citations?user=iRY1YVoAAAAJ) for evaluating the depth maps with MagicEdit.
+
+## Citation
+
+If you find this project useful, please consider citing:
+
+```bibtex
+@inproceedings{depthanything,
+ title={Depth Anything: Unleashing the Power of Large-Scale Unlabeled Data},
+ author={Yang, Lihe and Kang, Bingyi and Huang, Zilong and Xu, Xiaogang and Feng, Jiashi and Zhao, Hengshuang},
+ booktitle={CVPR},
+ year={2024}
+}
+```
diff --git a/depth/checkpoints/depth_anything_metric_depth_indoor.pt b/depth/checkpoints/depth_anything_metric_depth_indoor.pt
new file mode 100644
index 0000000000000000000000000000000000000000..a581495f3eb0e55694100a3f8e0a1ed74eb83c2e
--- /dev/null
+++ b/depth/checkpoints/depth_anything_metric_depth_indoor.pt
@@ -0,0 +1,3 @@
+version https://git-lfs.github.com/spec/v1
+oid sha256:e25a96605a2ea2dbbe57308d024e89a803fa87fe981bd51d4cee245f1de57977
+size 1343378277
diff --git a/depth/checkpoints/depth_anything_vitl14.pth b/depth/checkpoints/depth_anything_vitl14.pth
new file mode 100644
index 0000000000000000000000000000000000000000..1dc404dcc95aa410262b816bb3423d550a3ec06b
--- /dev/null
+++ b/depth/checkpoints/depth_anything_vitl14.pth
@@ -0,0 +1,3 @@
+version https://git-lfs.github.com/spec/v1
+oid sha256:6c6a383e33e51c5fdfbf31e7ebcda943973a9e6a1cbef1564afe58d7f2e8fe63
+size 1341401882
diff --git a/depth/depth_anything/blocks.py b/depth/depth_anything/blocks.py
new file mode 100644
index 0000000000000000000000000000000000000000..38dbcfeffc0c38ef51bcb20dfd347e50b2a60616
--- /dev/null
+++ b/depth/depth_anything/blocks.py
@@ -0,0 +1,153 @@
+import torch.nn as nn
+
+
+def _make_scratch(in_shape, out_shape, groups=1, expand=False):
+ scratch = nn.Module()
+
+ out_shape1 = out_shape
+ out_shape2 = out_shape
+ out_shape3 = out_shape
+ if len(in_shape) >= 4:
+ out_shape4 = out_shape
+
+ if expand:
+ out_shape1 = out_shape
+ out_shape2 = out_shape*2
+ out_shape3 = out_shape*4
+ if len(in_shape) >= 4:
+ out_shape4 = out_shape*8
+
+ scratch.layer1_rn = nn.Conv2d(
+ in_shape[0], out_shape1, kernel_size=3, stride=1, padding=1, bias=False, groups=groups
+ )
+ scratch.layer2_rn = nn.Conv2d(
+ in_shape[1], out_shape2, kernel_size=3, stride=1, padding=1, bias=False, groups=groups
+ )
+ scratch.layer3_rn = nn.Conv2d(
+ in_shape[2], out_shape3, kernel_size=3, stride=1, padding=1, bias=False, groups=groups
+ )
+ if len(in_shape) >= 4:
+ scratch.layer4_rn = nn.Conv2d(
+ in_shape[3], out_shape4, kernel_size=3, stride=1, padding=1, bias=False, groups=groups
+ )
+
+ return scratch
+
+
+class ResidualConvUnit(nn.Module):
+ """Residual convolution module.
+ """
+
+ def __init__(self, features, activation, bn):
+ """Init.
+
+ Args:
+ features (int): number of features
+ """
+ super().__init__()
+
+ self.bn = bn
+
+ self.groups=1
+
+ self.conv1 = nn.Conv2d(
+ features, features, kernel_size=3, stride=1, padding=1, bias=True, groups=self.groups
+ )
+
+ self.conv2 = nn.Conv2d(
+ features, features, kernel_size=3, stride=1, padding=1, bias=True, groups=self.groups
+ )
+
+ if self.bn==True:
+ self.bn1 = nn.BatchNorm2d(features)
+ self.bn2 = nn.BatchNorm2d(features)
+
+ self.activation = activation
+
+ self.skip_add = nn.quantized.FloatFunctional()
+
+ def forward(self, x):
+ """Forward pass.
+
+ Args:
+ x (tensor): input
+
+ Returns:
+ tensor: output
+ """
+
+ out = self.activation(x)
+ out = self.conv1(out)
+ if self.bn==True:
+ out = self.bn1(out)
+
+ out = self.activation(out)
+ out = self.conv2(out)
+ if self.bn==True:
+ out = self.bn2(out)
+
+ if self.groups > 1:
+ out = self.conv_merge(out)
+
+ return self.skip_add.add(out, x)
+
+
+class FeatureFusionBlock(nn.Module):
+ """Feature fusion block.
+ """
+
+ def __init__(self, features, activation, deconv=False, bn=False, expand=False, align_corners=True, size=None):
+ """Init.
+
+ Args:
+ features (int): number of features
+ """
+ super(FeatureFusionBlock, self).__init__()
+
+ self.deconv = deconv
+ self.align_corners = align_corners
+
+ self.groups=1
+
+ self.expand = expand
+ out_features = features
+ if self.expand==True:
+ out_features = features//2
+
+ self.out_conv = nn.Conv2d(features, out_features, kernel_size=1, stride=1, padding=0, bias=True, groups=1)
+
+ self.resConfUnit1 = ResidualConvUnit(features, activation, bn)
+ self.resConfUnit2 = ResidualConvUnit(features, activation, bn)
+
+ self.skip_add = nn.quantized.FloatFunctional()
+
+ self.size=size
+
+ def forward(self, *xs, size=None):
+ """Forward pass.
+
+ Returns:
+ tensor: output
+ """
+ output = xs[0]
+
+ if len(xs) == 2:
+ res = self.resConfUnit1(xs[1])
+ output = self.skip_add.add(output, res)
+
+ output = self.resConfUnit2(output)
+
+ if (size is None) and (self.size is None):
+ modifier = {"scale_factor": 2}
+ elif size is None:
+ modifier = {"size": self.size}
+ else:
+ modifier = {"size": size}
+
+ output = nn.functional.interpolate(
+ output, **modifier, mode="bilinear", align_corners=self.align_corners
+ )
+
+ output = self.out_conv(output)
+
+ return output
diff --git a/depth/depth_anything/dpt.py b/depth/depth_anything/dpt.py
new file mode 100644
index 0000000000000000000000000000000000000000..56b9545cb2cd787bb9e1c5a85cb6001f038f50b4
--- /dev/null
+++ b/depth/depth_anything/dpt.py
@@ -0,0 +1,187 @@
+import argparse
+import torch
+import torch.nn as nn
+import torch.nn.functional as F
+from huggingface_hub import PyTorchModelHubMixin, hf_hub_download
+
+from depth_anything.blocks import FeatureFusionBlock, _make_scratch
+
+
+def _make_fusion_block(features, use_bn, size = None):
+ return FeatureFusionBlock(
+ features,
+ nn.ReLU(False),
+ deconv=False,
+ bn=use_bn,
+ expand=False,
+ align_corners=True,
+ size=size,
+ )
+
+
+class DPTHead(nn.Module):
+ def __init__(self, nclass, in_channels, features=256, use_bn=False, out_channels=[256, 512, 1024, 1024], use_clstoken=False):
+ super(DPTHead, self).__init__()
+
+ self.nclass = nclass
+ self.use_clstoken = use_clstoken
+
+ self.projects = nn.ModuleList([
+ nn.Conv2d(
+ in_channels=in_channels,
+ out_channels=out_channel,
+ kernel_size=1,
+ stride=1,
+ padding=0,
+ ) for out_channel in out_channels
+ ])
+
+ self.resize_layers = nn.ModuleList([
+ nn.ConvTranspose2d(
+ in_channels=out_channels[0],
+ out_channels=out_channels[0],
+ kernel_size=4,
+ stride=4,
+ padding=0),
+ nn.ConvTranspose2d(
+ in_channels=out_channels[1],
+ out_channels=out_channels[1],
+ kernel_size=2,
+ stride=2,
+ padding=0),
+ nn.Identity(),
+ nn.Conv2d(
+ in_channels=out_channels[3],
+ out_channels=out_channels[3],
+ kernel_size=3,
+ stride=2,
+ padding=1)
+ ])
+
+ if use_clstoken:
+ self.readout_projects = nn.ModuleList()
+ for _ in range(len(self.projects)):
+ self.readout_projects.append(
+ nn.Sequential(
+ nn.Linear(2 * in_channels, in_channels),
+ nn.GELU()))
+
+ self.scratch = _make_scratch(
+ out_channels,
+ features,
+ groups=1,
+ expand=False,
+ )
+
+ self.scratch.stem_transpose = None
+
+ self.scratch.refinenet1 = _make_fusion_block(features, use_bn)
+ self.scratch.refinenet2 = _make_fusion_block(features, use_bn)
+ self.scratch.refinenet3 = _make_fusion_block(features, use_bn)
+ self.scratch.refinenet4 = _make_fusion_block(features, use_bn)
+
+ head_features_1 = features
+ head_features_2 = 32
+
+ if nclass > 1:
+ self.scratch.output_conv = nn.Sequential(
+ nn.Conv2d(head_features_1, head_features_1, kernel_size=3, stride=1, padding=1),
+ nn.ReLU(True),
+ nn.Conv2d(head_features_1, nclass, kernel_size=1, stride=1, padding=0),
+ )
+ else:
+ self.scratch.output_conv1 = nn.Conv2d(head_features_1, head_features_1 // 2, kernel_size=3, stride=1, padding=1)
+
+ self.scratch.output_conv2 = nn.Sequential(
+ nn.Conv2d(head_features_1 // 2, head_features_2, kernel_size=3, stride=1, padding=1),
+ nn.ReLU(True),
+ nn.Conv2d(head_features_2, 1, kernel_size=1, stride=1, padding=0),
+ nn.ReLU(True),
+ nn.Identity(),
+ )
+
+ def forward(self, out_features, patch_h, patch_w):
+ out = []
+ for i, x in enumerate(out_features):
+ if self.use_clstoken:
+ x, cls_token = x[0], x[1]
+ readout = cls_token.unsqueeze(1).expand_as(x)
+ x = self.readout_projects[i](torch.cat((x, readout), -1))
+ else:
+ x = x[0]
+
+ x = x.permute(0, 2, 1).reshape((x.shape[0], x.shape[-1], patch_h, patch_w))
+
+ x = self.projects[i](x)
+ x = self.resize_layers[i](x)
+
+ out.append(x)
+
+ layer_1, layer_2, layer_3, layer_4 = out
+
+ layer_1_rn = self.scratch.layer1_rn(layer_1)
+ layer_2_rn = self.scratch.layer2_rn(layer_2)
+ layer_3_rn = self.scratch.layer3_rn(layer_3)
+ layer_4_rn = self.scratch.layer4_rn(layer_4)
+
+ path_4 = self.scratch.refinenet4(layer_4_rn, size=layer_3_rn.shape[2:])
+ path_3 = self.scratch.refinenet3(path_4, layer_3_rn, size=layer_2_rn.shape[2:])
+ path_2 = self.scratch.refinenet2(path_3, layer_2_rn, size=layer_1_rn.shape[2:])
+ path_1 = self.scratch.refinenet1(path_2, layer_1_rn)
+
+ out = self.scratch.output_conv1(path_1)
+ out = F.interpolate(out, (int(patch_h * 14), int(patch_w * 14)), mode="bilinear", align_corners=True)
+ out = self.scratch.output_conv2(out)
+
+ return out
+
+
+class DPT_DINOv2(nn.Module):
+ def __init__(self, encoder='vitl', features=256, out_channels=[256, 512, 1024, 1024], use_bn=False, use_clstoken=False, localhub=True):
+ super(DPT_DINOv2, self).__init__()
+
+ assert encoder in ['vits', 'vitb', 'vitl']
+
+ # in case the Internet connection is not stable, please load the DINOv2 locally
+ if localhub:
+ self.pretrained = torch.hub.load('torchhub/facebookresearch_dinov2_main', 'dinov2_{:}14'.format(encoder), source='local', pretrained=False)
+ else:
+ self.pretrained = torch.hub.load('facebookresearch/dinov2', 'dinov2_{:}14'.format(encoder))
+
+ dim = self.pretrained.blocks[0].attn.qkv.in_features
+
+ self.depth_head = DPTHead(1, dim, features, use_bn, out_channels=out_channels, use_clstoken=use_clstoken)
+
+ def forward(self, x):
+ h, w = x.shape[-2:]
+
+ features = self.pretrained.get_intermediate_layers(x, 4, return_class_token=True)
+
+ patch_h, patch_w = h // 14, w // 14
+
+ depth = self.depth_head(features, patch_h, patch_w)
+ depth = F.interpolate(depth, size=(h, w), mode="bilinear", align_corners=True)
+ depth = F.relu(depth)
+
+ return depth.squeeze(1)
+
+
+class DepthAnything(DPT_DINOv2, PyTorchModelHubMixin):
+ def __init__(self, config):
+ super().__init__(**config)
+
+
+if __name__ == '__main__':
+ parser = argparse.ArgumentParser()
+ parser.add_argument(
+ "--encoder",
+ default="vits",
+ type=str,
+ choices=["vits", "vitb", "vitl"],
+ )
+ args = parser.parse_args()
+
+ model = DepthAnything.from_pretrained("LiheYoung/depth_anything_{:}14".format(args.encoder))
+
+ print(model)
+
\ No newline at end of file
diff --git a/depth/depth_anything/util/transform.py b/depth/depth_anything/util/transform.py
new file mode 100644
index 0000000000000000000000000000000000000000..7beab14a9a1e18a8e46e7666fe5bdec223074155
--- /dev/null
+++ b/depth/depth_anything/util/transform.py
@@ -0,0 +1,248 @@
+import random
+from PIL import Image, ImageOps, ImageFilter
+import torch
+from torchvision import transforms
+import torch.nn.functional as F
+
+import numpy as np
+import cv2
+import math
+
+
+def apply_min_size(sample, size, image_interpolation_method=cv2.INTER_AREA):
+ """Rezise the sample to ensure the given size. Keeps aspect ratio.
+
+ Args:
+ sample (dict): sample
+ size (tuple): image size
+
+ Returns:
+ tuple: new size
+ """
+ shape = list(sample["disparity"].shape)
+
+ if shape[0] >= size[0] and shape[1] >= size[1]:
+ return sample
+
+ scale = [0, 0]
+ scale[0] = size[0] / shape[0]
+ scale[1] = size[1] / shape[1]
+
+ scale = max(scale)
+
+ shape[0] = math.ceil(scale * shape[0])
+ shape[1] = math.ceil(scale * shape[1])
+
+ # resize
+ sample["image"] = cv2.resize(
+ sample["image"], tuple(shape[::-1]), interpolation=image_interpolation_method
+ )
+
+ sample["disparity"] = cv2.resize(
+ sample["disparity"], tuple(shape[::-1]), interpolation=cv2.INTER_NEAREST
+ )
+ sample["mask"] = cv2.resize(
+ sample["mask"].astype(np.float32),
+ tuple(shape[::-1]),
+ interpolation=cv2.INTER_NEAREST,
+ )
+ sample["mask"] = sample["mask"].astype(bool)
+
+ return tuple(shape)
+
+
+class Resize(object):
+ """Resize sample to given size (width, height).
+ """
+
+ def __init__(
+ self,
+ width,
+ height,
+ resize_target=True,
+ keep_aspect_ratio=False,
+ ensure_multiple_of=1,
+ resize_method="lower_bound",
+ image_interpolation_method=cv2.INTER_AREA,
+ ):
+ """Init.
+
+ Args:
+ width (int): desired output width
+ height (int): desired output height
+ resize_target (bool, optional):
+ True: Resize the full sample (image, mask, target).
+ False: Resize image only.
+ Defaults to True.
+ keep_aspect_ratio (bool, optional):
+ True: Keep the aspect ratio of the input sample.
+ Output sample might not have the given width and height, and
+ resize behaviour depends on the parameter 'resize_method'.
+ Defaults to False.
+ ensure_multiple_of (int, optional):
+ Output width and height is constrained to be multiple of this parameter.
+ Defaults to 1.
+ resize_method (str, optional):
+ "lower_bound": Output will be at least as large as the given size.
+ "upper_bound": Output will be at max as large as the given size. (Output size might be smaller than given size.)
+ "minimal": Scale as least as possible. (Output size might be smaller than given size.)
+ Defaults to "lower_bound".
+ """
+ self.__width = width
+ self.__height = height
+
+ self.__resize_target = resize_target
+ self.__keep_aspect_ratio = keep_aspect_ratio
+ self.__multiple_of = ensure_multiple_of
+ self.__resize_method = resize_method
+ self.__image_interpolation_method = image_interpolation_method
+
+ def constrain_to_multiple_of(self, x, min_val=0, max_val=None):
+ y = (np.round(x / self.__multiple_of) * self.__multiple_of).astype(int)
+
+ if max_val is not None and y > max_val:
+ y = (np.floor(x / self.__multiple_of) * self.__multiple_of).astype(int)
+
+ if y < min_val:
+ y = (np.ceil(x / self.__multiple_of) * self.__multiple_of).astype(int)
+
+ return y
+
+ def get_size(self, width, height):
+ # determine new height and width
+ scale_height = self.__height / height
+ scale_width = self.__width / width
+
+ if self.__keep_aspect_ratio:
+ if self.__resize_method == "lower_bound":
+ # scale such that output size is lower bound
+ if scale_width > scale_height:
+ # fit width
+ scale_height = scale_width
+ else:
+ # fit height
+ scale_width = scale_height
+ elif self.__resize_method == "upper_bound":
+ # scale such that output size is upper bound
+ if scale_width < scale_height:
+ # fit width
+ scale_height = scale_width
+ else:
+ # fit height
+ scale_width = scale_height
+ elif self.__resize_method == "minimal":
+ # scale as least as possbile
+ if abs(1 - scale_width) < abs(1 - scale_height):
+ # fit width
+ scale_height = scale_width
+ else:
+ # fit height
+ scale_width = scale_height
+ else:
+ raise ValueError(
+ f"resize_method {self.__resize_method} not implemented"
+ )
+
+ if self.__resize_method == "lower_bound":
+ new_height = self.constrain_to_multiple_of(
+ scale_height * height, min_val=self.__height
+ )
+ new_width = self.constrain_to_multiple_of(
+ scale_width * width, min_val=self.__width
+ )
+ elif self.__resize_method == "upper_bound":
+ new_height = self.constrain_to_multiple_of(
+ scale_height * height, max_val=self.__height
+ )
+ new_width = self.constrain_to_multiple_of(
+ scale_width * width, max_val=self.__width
+ )
+ elif self.__resize_method == "minimal":
+ new_height = self.constrain_to_multiple_of(scale_height * height)
+ new_width = self.constrain_to_multiple_of(scale_width * width)
+ else:
+ raise ValueError(f"resize_method {self.__resize_method} not implemented")
+
+ return (new_width, new_height)
+
+ def __call__(self, sample):
+ width, height = self.get_size(
+ sample["image"].shape[1], sample["image"].shape[0]
+ )
+
+ # resize sample
+ sample["image"] = cv2.resize(
+ sample["image"],
+ (width, height),
+ interpolation=self.__image_interpolation_method,
+ )
+
+ if self.__resize_target:
+ if "disparity" in sample:
+ sample["disparity"] = cv2.resize(
+ sample["disparity"],
+ (width, height),
+ interpolation=cv2.INTER_NEAREST,
+ )
+
+ if "depth" in sample:
+ sample["depth"] = cv2.resize(
+ sample["depth"], (width, height), interpolation=cv2.INTER_NEAREST
+ )
+
+ if "semseg_mask" in sample:
+ # sample["semseg_mask"] = cv2.resize(
+ # sample["semseg_mask"], (width, height), interpolation=cv2.INTER_NEAREST
+ # )
+ sample["semseg_mask"] = F.interpolate(torch.from_numpy(sample["semseg_mask"]).float()[None, None, ...], (height, width), mode='nearest').numpy()[0, 0]
+
+ if "mask" in sample:
+ sample["mask"] = cv2.resize(
+ sample["mask"].astype(np.float32),
+ (width, height),
+ interpolation=cv2.INTER_NEAREST,
+ )
+ # sample["mask"] = sample["mask"].astype(bool)
+
+ # print(sample['image'].shape, sample['depth'].shape)
+ return sample
+
+
+class NormalizeImage(object):
+ """Normlize image by given mean and std.
+ """
+
+ def __init__(self, mean, std):
+ self.__mean = mean
+ self.__std = std
+
+ def __call__(self, sample):
+ sample["image"] = (sample["image"] - self.__mean) / self.__std
+
+ return sample
+
+
+class PrepareForNet(object):
+ """Prepare sample for usage as network input.
+ """
+
+ def __init__(self):
+ pass
+
+ def __call__(self, sample):
+ image = np.transpose(sample["image"], (2, 0, 1))
+ sample["image"] = np.ascontiguousarray(image).astype(np.float32)
+
+ if "mask" in sample:
+ sample["mask"] = sample["mask"].astype(np.float32)
+ sample["mask"] = np.ascontiguousarray(sample["mask"])
+
+ if "depth" in sample:
+ depth = sample["depth"].astype(np.float32)
+ sample["depth"] = np.ascontiguousarray(depth)
+
+ if "semseg_mask" in sample:
+ sample["semseg_mask"] = sample["semseg_mask"].astype(np.float32)
+ sample["semseg_mask"] = np.ascontiguousarray(sample["semseg_mask"])
+
+ return sample
diff --git a/depth/download_models.sh b/depth/download_models.sh
new file mode 100644
index 0000000000000000000000000000000000000000..22d6da2ff67c2502968f2af871949cbe78b7084e
--- /dev/null
+++ b/depth/download_models.sh
@@ -0,0 +1,12 @@
+# Check if the "checkpoints" directory exists
+if [ ! -d "checkpoints" ]; then
+ # Create the "checkpoints" directory
+ mkdir checkpoints
+fi
+
+# Download the pre-trained models
+
+cd checkpoints
+
+wget https://huggingface.co/spaces/LiheYoung/Depth-Anything/resolve/main/checkpoints_metric_depth/depth_anything_metric_depth_indoor.pt?download=true -O depth_anything_metric_depth_indoor.pt
+wget https://huggingface.co/spaces/LiheYoung/Depth-Anything/resolve/main/checkpoints/depth_anything_vitl14.pth?download=true -O depth_anything_vitl14.pth
\ No newline at end of file
diff --git a/depth/metric_depth/README.md b/depth/metric_depth/README.md
new file mode 100644
index 0000000000000000000000000000000000000000..323d2a0a9d5809c934148e251fbb5412bed192be
--- /dev/null
+++ b/depth/metric_depth/README.md
@@ -0,0 +1,89 @@
+# Depth Anything for Metric Depth Estimation
+
+Our Depth Anything models primarily focus on robust *relative* depth estimation. To achieve *metric* depth estimation, we follow ZoeDepth to fine-tune from our Depth Anything pre-trained encoder with metric depth information from NYUv2 or KITTI.
+
+
+## Performance
+
+### *In-domain* metric depth estimation
+
+#### NYUv2
+
+| Method | $\delta_1 \uparrow$ | $\delta_2 \uparrow$ | $\delta_3 \uparrow$ | AbsRel $\downarrow$ | RMSE $\downarrow$ | log10 $\downarrow$ |
+|:-:|:-:|:-:|:-:|:-:|:-:|:-:|
+| ZoeDepth | 0.951 | 0.994 | 0.999 | 0.077 | 0.282 | 0.033 |
+| Depth Anything | **0.984** | **0.998** | **1.000** | **0.056** | **0.206** | **0.024** |
+
+
+#### KITTI
+
+| Method | $\delta_1 \uparrow$ | $\delta_2 \uparrow$ | $\delta_3 \uparrow$ | AbsRel $\downarrow$ | RMSE $\downarrow$ | log10 $\downarrow$ |
+|:-:|:-:|:-:|:-:|:-:|:-:|:-:|
+| ZoeDepth | 0.971 | 0.996 | 0.999 | 0.054 | 2.281 | 0.082 |
+| Depth Anything | **0.982** | **0.998** | **1.000** | **0.046** | **1.896** | **0.069** |
+
+
+### *Zero-shot* metric depth estimation
+
+Indoor: NYUv2 $\rightarrow$ SUN RGB-D, iBims-1, and HyperSim
+Outdoor: KITTI $\rightarrow$ Virtual KITTI 2 and DIODE Outdoor
+
+
+| Method | SUN || iBims || HyperSim || vKITTI || DIODE Outdoor ||
+|-|:-:|:-:|:-:|:-:|:-:|:-:|:-:|:-:|:-:|:-:|
+| | AbsRel | $\delta_1$ | AbsRel | $\delta_1$ | AbsRel | $\delta_1$ | AbsRel | $\delta_1$ | AbsRel | $\delta_1$ |
+| ZoeDepth | 0.520 | 0.545 | 0.169 | 0.656 | 0.407 | 0.302 | 0.106 | 0.844 | 0.814 | 0.237 |
+| Depth Anything | **0.500** | **0.660** | **0.150** | **0.714** | **0.363** | **0.361** | **0.085** | **0.913** | **0.794** | **0.288** |
+
+
+
+
+## Pre-trained metric depth estimation models
+
+We provide [two pre-trained models](https://huggingface.co/spaces/LiheYoung/Depth-Anything/tree/main/checkpoints_metric_depth), one for *indoor* metric depth estimation trained on NYUv2, and the other for *outdoor* metric depth estimation trained on KITTI.
+
+## Installation
+
+```bash
+conda env create -n depth_anything_metric --file environment.yml
+conda activate depth_anything_metric
+```
+
+Please follow [ZoeDepth](https://github.com/isl-org/ZoeDepth) to prepare the training and test datasets.
+
+## Evaluation
+
+Make sure you have downloaded our pre-trained metric-depth models [here](https://huggingface.co/spaces/LiheYoung/Depth-Anything/tree/main/checkpoints_metric_depth) (for evaluation) and pre-trained relative-depth model [here](https://huggingface.co/spaces/LiheYoung/Depth-Anything/blob/main/checkpoints/depth_anything_vitl14.pth) (for initializing the encoder) and put them under the ``checkpoints`` directory.
+
+Indoor:
+```bash
+python evaluate.py -m zoedepth --pretrained_resource="local::./checkpoints/depth_anything_metric_depth_indoor.pt" -d
+```
+
+Outdoor:
+```bash
+python evaluate.py -m zoedepth --pretrained_resource="local::./checkpoints/depth_anything_metric_depth_outdoor.pt" -d
+```
+
+## Training
+
+Please first download our Depth Anything pre-trained model [here](https://huggingface.co/spaces/LiheYoung/Depth-Anything/blob/main/checkpoints/depth_anything_vitl14.pth), and put it under the ``checkpoints`` directory.
+
+```bash
+python train_mono.py -m zoedepth -d --pretrained_resource=""
+```
+
+This will automatically use our Depth Anything pre-trained ViT-L encoder.
+
+## Citation
+
+If you find this project useful, please consider citing:
+
+```bibtex
+@article{depthanything,
+ title={Depth Anything: Unleashing the Power of Large-Scale Unlabeled Data},
+ author={Yang, Lihe and Kang, Bingyi and Huang, Zilong and Xu, Xiaogang and Feng, Jiashi and Zhao, Hengshuang},
+ journal={arXiv:2401.10891},
+ year={2024},
+}
+```
diff --git a/depth/metric_depth/depth_image.py b/depth/metric_depth/depth_image.py
new file mode 100644
index 0000000000000000000000000000000000000000..75cd3547453232c4a942171680da467593abc9d4
--- /dev/null
+++ b/depth/metric_depth/depth_image.py
@@ -0,0 +1,71 @@
+# Born out of Issue 36.
+# Allows the user to set up own test files to infer on (Create a folder my_test and add subfolder input and output in the metric_depth directory before running this script.)
+# Make sure you have the necessary libraries
+# Code by @1ssb
+
+import argparse
+import os
+import glob
+import torch
+import numpy as np
+from PIL import Image
+import torchvision.transforms as transforms
+import open3d as o3d
+from tqdm import tqdm
+from zoedepth.models.builder import build_model
+from zoedepth.utils.config import get_config
+import matplotlib.pyplot as plt
+
+# Global settings
+FL = 715.0873
+FY = 256 * 0.6
+FX = 256 * 0.6
+NYU_DATA = False
+FINAL_HEIGHT = 256
+FINAL_WIDTH = 256
+INPUT_DIR = 'metric_depth/input'
+OUTPUT_DIR = 'metric_depth/output'
+DATASET = 'nyu' # Lets not pick a fight with the model's dataloader
+
+def process_images(model):
+ print('output:', OUTPUT_DIR)
+ if not os.path.exists(OUTPUT_DIR):
+ os.makedirs(OUTPUT_DIR)
+
+ image_paths = glob.glob(os.path.join(INPUT_DIR, '*.png')) + glob.glob(os.path.join(INPUT_DIR, '*.jpg'))
+ for image_path in tqdm(image_paths, desc="Processing Images"):
+ # try:
+ color_image = Image.open(image_path).convert('RGB')
+ original_width, original_height = color_image.size
+ image_tensor = transforms.ToTensor()(color_image).unsqueeze(0).to('cuda' if torch.cuda.is_available() else 'cpu')
+
+ pred = model(image_tensor, dataset=DATASET)
+ if isinstance(pred, dict):
+ pred = pred.get('metric_depth', pred.get('out'))
+ elif isinstance(pred, (list, tuple)):
+ pred = pred[-1]
+ pred = pred.squeeze().detach().cpu().numpy()
+
+ # Resize color image and depth to final size
+ # resized_color_image = color_image.resize((FINAL_WIDTH, FINAL_HEIGHT), Image.LANCZOS)
+ resized_pred = Image.fromarray(pred).resize((original_width, original_height), Image.NEAREST)
+
+ # resized_pred is the image shaped to the original image size, depth is in meters
+ return np.array(resized_pred)
+
+def setup_depth_model(model_name, pretrained_resource):
+ config = get_config(model_name, "eval", DATASET)
+ config.pretrained_resource = pretrained_resource
+ model = build_model(config).to('cuda' if torch.cuda.is_available() else 'cpu')
+ model.eval()
+ return model
+
+if __name__ == '__main__':
+ parser = argparse.ArgumentParser()
+ parser.add_argument("-m", "--model", type=str, default='zoedepth', help="Name of the model to test")
+ parser.add_argument("-p", "--pretrained_resource", type=str, default='local::./checkpoints/depth_anything_metric_depth_indoor.pt', help="Pretrained resource to use for fetching weights.")
+
+ args = parser.parse_args()
+ model = setup_depth_model(args.model, args.pretrained_resource)
+
+ resized_pred = process_images(model)
\ No newline at end of file
diff --git a/depth/metric_depth/depth_to_pointcloud.py b/depth/metric_depth/depth_to_pointcloud.py
new file mode 100644
index 0000000000000000000000000000000000000000..d392203dc805a05159b5cfb50bf506600e44fe59
--- /dev/null
+++ b/depth/metric_depth/depth_to_pointcloud.py
@@ -0,0 +1,80 @@
+# Born out of Issue 36.
+# Allows the user to set up own test files to infer on (Create a folder my_test and add subfolder input and output in the metric_depth directory before running this script.)
+# Make sure you have the necessary libraries
+# Code by @1ssb
+
+import argparse
+import os
+import glob
+import torch
+import numpy as np
+from PIL import Image
+import torchvision.transforms as transforms
+import open3d as o3d
+from tqdm import tqdm
+from zoedepth.models.builder import build_model
+from zoedepth.utils.config import get_config
+
+# Global settings
+FL = 715.0873
+FY = 256 * 0.6
+FX = 256 * 0.6
+NYU_DATA = False
+FINAL_HEIGHT = 256
+FINAL_WIDTH = 256
+INPUT_DIR = 'depth/metric_depth'
+OUTPUT_DIR = 'depth/metric_depth'
+DATASET = 'nyu' # Lets not pick a fight with the model's dataloader
+
+def process_images(model):
+ if not os.path.exists(OUTPUT_DIR):
+ os.makedirs(OUTPUT_DIR)
+
+ image_paths = glob.glob(os.path.join(INPUT_DIR, '*.png')) + glob.glob(os.path.join(INPUT_DIR, '*.jpg'))
+ for image_path in tqdm(image_paths, desc="Processing Images"):
+ try:
+ color_image = Image.open(image_path).convert('RGB')
+ original_width, original_height = color_image.size
+ image_tensor = transforms.ToTensor()(color_image).unsqueeze(0).to('cuda' if torch.cuda.is_available() else 'cpu')
+
+ pred = model(image_tensor, dataset=DATASET)
+ if isinstance(pred, dict):
+ pred = pred.get('metric_depth', pred.get('out'))
+ elif isinstance(pred, (list, tuple)):
+ pred = pred[-1]
+ pred = pred.squeeze().detach().cpu().numpy()
+
+ # Resize color image and depth to final size
+ resized_color_image = color_image.resize((FINAL_WIDTH, FINAL_HEIGHT), Image.LANCZOS)
+ resized_pred = Image.fromarray(pred).resize((FINAL_WIDTH, FINAL_HEIGHT), Image.NEAREST)
+
+ focal_length_x, focal_length_y = (FX, FY) if not NYU_DATA else (FL, FL)
+ x, y = np.meshgrid(np.arange(FINAL_WIDTH), np.arange(FINAL_HEIGHT))
+ x = (x - FINAL_WIDTH / 2) / focal_length_x
+ y = (y - FINAL_HEIGHT / 2) / focal_length_y
+ z = np.array(resized_pred)
+ points = np.stack((np.multiply(x, z), np.multiply(y, z), z), axis=-1).reshape(-1, 3)
+ colors = np.array(resized_color_image).reshape(-1, 3) / 255.0
+
+ pcd = o3d.geometry.PointCloud()
+ pcd.points = o3d.utility.Vector3dVector(points)
+ pcd.colors = o3d.utility.Vector3dVector(colors)
+ o3d.visualization.draw_geometries([pcd])
+ o3d.io.write_point_cloud(os.path.join(OUTPUT_DIR, os.path.splitext(os.path.basename(image_path))[0] + ".ply"), pcd)
+ except Exception as e:
+ print(f"Error processing {image_path}: {e}")
+
+def main(model_name, pretrained_resource):
+ config = get_config(model_name, "eval", DATASET)
+ config.pretrained_resource = pretrained_resource
+ model = build_model(config).to('cuda' if torch.cuda.is_available() else 'cpu')
+ model.eval()
+ process_images(model)
+
+if __name__ == '__main__':
+ parser = argparse.ArgumentParser()
+ parser.add_argument("-m", "--model", type=str, default='zoedepth', help="Name of the model to test")
+ parser.add_argument("-p", "--pretrained_resource", type=str, default='local::depth/checkpoints/depth_anything_metric_depth_indoor.pt', help="Pretrained resource to use for fetching weights.")
+
+ args = parser.parse_args()
+ main(args.model, args.pretrained_resource)
diff --git a/depth/metric_depth/environment.yml b/depth/metric_depth/environment.yml
new file mode 100644
index 0000000000000000000000000000000000000000..60d27771ee57eb447fc568af916b67d5583e4577
--- /dev/null
+++ b/depth/metric_depth/environment.yml
@@ -0,0 +1,26 @@
+name: zoe
+channels:
+ - pytorch
+ - nvidia
+ - conda-forge
+dependencies:
+ - cuda=11.7.1
+ - h5py=3.7.0
+ - hdf5=1.12.2
+ - matplotlib=3.6.2
+ - matplotlib-base=3.6.2
+ - numpy=1.24.1
+ - opencv=4.6.0
+ - pip=22.3.1
+ - python=3.9.7
+ - pytorch=1.13.1
+ - pytorch-cuda=11.7
+ - pytorch-mutex=1.0
+ - scipy=1.10.0
+ - torchaudio=0.13.1
+ - torchvision=0.14.1
+ - pip:
+ - huggingface-hub==0.11.1
+ - timm==0.6.12
+ - tqdm==4.64.1
+ - wandb==0.13.9
diff --git a/depth/metric_depth/evaluate.py b/depth/metric_depth/evaluate.py
new file mode 100644
index 0000000000000000000000000000000000000000..34926303b14092a00f8c0bdb3f7969b47d8357f0
--- /dev/null
+++ b/depth/metric_depth/evaluate.py
@@ -0,0 +1,160 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
+import argparse
+from pprint import pprint
+
+import torch
+from zoedepth.utils.easydict import EasyDict as edict
+from tqdm import tqdm
+
+from zoedepth.data.data_mono import DepthDataLoader
+from zoedepth.models.builder import build_model
+from zoedepth.utils.arg_utils import parse_unknown
+from zoedepth.utils.config import change_dataset, get_config, ALL_EVAL_DATASETS, ALL_INDOOR, ALL_OUTDOOR
+from zoedepth.utils.misc import (RunningAverageDict, colors, compute_metrics,
+ count_parameters)
+
+
+@torch.no_grad()
+def infer(model, images, **kwargs):
+ """Inference with flip augmentation"""
+ # images.shape = N, C, H, W
+ def get_depth_from_prediction(pred):
+ if isinstance(pred, torch.Tensor):
+ pred = pred # pass
+ elif isinstance(pred, (list, tuple)):
+ pred = pred[-1]
+ elif isinstance(pred, dict):
+ pred = pred['metric_depth'] if 'metric_depth' in pred else pred['out']
+ else:
+ raise NotImplementedError(f"Unknown output type {type(pred)}")
+ return pred
+
+ pred1 = model(images, **kwargs)
+ pred1 = get_depth_from_prediction(pred1)
+
+ pred2 = model(torch.flip(images, [3]), **kwargs)
+ pred2 = get_depth_from_prediction(pred2)
+ pred2 = torch.flip(pred2, [3])
+
+ mean_pred = 0.5 * (pred1 + pred2)
+
+ return mean_pred
+
+
+@torch.no_grad()
+def evaluate(model, test_loader, config, round_vals=True, round_precision=3):
+ model.eval()
+ metrics = RunningAverageDict()
+ for i, sample in tqdm(enumerate(test_loader), total=len(test_loader)):
+ if 'has_valid_depth' in sample:
+ if not sample['has_valid_depth']:
+ continue
+ image, depth = sample['image'], sample['depth']
+ image, depth = image.cuda(), depth.cuda()
+ depth = depth.squeeze().unsqueeze(0).unsqueeze(0)
+ focal = sample.get('focal', torch.Tensor(
+ [715.0873]).cuda()) # This magic number (focal) is only used for evaluating BTS model
+ pred = infer(model, image, dataset=sample['dataset'][0], focal=focal)
+
+ # Save image, depth, pred for visualization
+ if "save_images" in config and config.save_images:
+ import os
+ # print("Saving images ...")
+ from PIL import Image
+ import torchvision.transforms as transforms
+ from zoedepth.utils.misc import colorize
+
+ os.makedirs(config.save_images, exist_ok=True)
+ # def save_image(img, path):
+ d = colorize(depth.squeeze().cpu().numpy(), 0, 10)
+ p = colorize(pred.squeeze().cpu().numpy(), 0, 10)
+ im = transforms.ToPILImage()(image.squeeze().cpu())
+ im.save(os.path.join(config.save_images, f"{i}_img.png"))
+ Image.fromarray(d).save(os.path.join(config.save_images, f"{i}_depth.png"))
+ Image.fromarray(p).save(os.path.join(config.save_images, f"{i}_pred.png"))
+
+
+
+ # print(depth.shape, pred.shape)
+ metrics.update(compute_metrics(depth, pred, config=config))
+
+ if round_vals:
+ def r(m): return round(m, round_precision)
+ else:
+ def r(m): return m
+ metrics = {k: r(v) for k, v in metrics.get_value().items()}
+ return metrics
+
+def main(config):
+ model = build_model(config)
+ test_loader = DepthDataLoader(config, 'online_eval').data
+ model = model.cuda()
+ metrics = evaluate(model, test_loader, config)
+ print(f"{colors.fg.green}")
+ print(metrics)
+ print(f"{colors.reset}")
+ metrics['#params'] = f"{round(count_parameters(model, include_all=True)/1e6, 2)}M"
+ return metrics
+
+
+def eval_model(model_name, pretrained_resource, dataset='nyu', **kwargs):
+
+ # Load default pretrained resource defined in config if not set
+ overwrite = {**kwargs, "pretrained_resource": pretrained_resource} if pretrained_resource else kwargs
+ config = get_config(model_name, "eval", dataset, **overwrite)
+ # config = change_dataset(config, dataset) # change the dataset
+ pprint(config)
+ print(f"Evaluating {model_name} on {dataset}...")
+ metrics = main(config)
+ return metrics
+
+
+if __name__ == '__main__':
+ parser = argparse.ArgumentParser()
+ parser.add_argument("-m", "--model", type=str,
+ required=True, help="Name of the model to evaluate")
+ parser.add_argument("-p", "--pretrained_resource", type=str,
+ required=False, default="", help="Pretrained resource to use for fetching weights. If not set, default resource from model config is used, Refer models.model_io.load_state_from_resource for more details.")
+ parser.add_argument("-d", "--dataset", type=str, required=False,
+ default='nyu', help="Dataset to evaluate on")
+
+ args, unknown_args = parser.parse_known_args()
+ overwrite_kwargs = parse_unknown(unknown_args)
+
+ if "ALL_INDOOR" in args.dataset:
+ datasets = ALL_INDOOR
+ elif "ALL_OUTDOOR" in args.dataset:
+ datasets = ALL_OUTDOOR
+ elif "ALL" in args.dataset:
+ datasets = ALL_EVAL_DATASETS
+ elif "," in args.dataset:
+ datasets = args.dataset.split(",")
+ else:
+ datasets = [args.dataset]
+
+ for dataset in datasets:
+ eval_model(args.model, pretrained_resource=args.pretrained_resource,
+ dataset=dataset, **overwrite_kwargs)
diff --git a/depth/metric_depth/train_mix.py b/depth/metric_depth/train_mix.py
new file mode 100644
index 0000000000000000000000000000000000000000..03256ed612e73a6cd9c9aaee0ef7c7ccd5b7d791
--- /dev/null
+++ b/depth/metric_depth/train_mix.py
@@ -0,0 +1,182 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
+from zoedepth.utils.misc import count_parameters, parallelize
+from zoedepth.utils.config import get_config
+from zoedepth.utils.arg_utils import parse_unknown
+from zoedepth.trainers.builder import get_trainer
+from zoedepth.models.builder import build_model
+from zoedepth.data.data_mono import MixedNYUKITTI
+import torch.utils.data.distributed
+import torch.multiprocessing as mp
+import torch
+import numpy as np
+from pprint import pprint
+import argparse
+import os
+
+os.environ["PYOPENGL_PLATFORM"] = "egl"
+os.environ["WANDB_START_METHOD"] = "thread"
+
+
+def fix_random_seed(seed: int):
+ """
+ Fix random seed for reproducibility
+
+ Args:
+ seed (int): random seed
+ """
+ import random
+
+ import numpy
+ import torch
+
+ random.seed(seed)
+ numpy.random.seed(seed)
+ torch.manual_seed(seed)
+ torch.cuda.manual_seed(seed)
+ torch.cuda.manual_seed_all(seed)
+
+ torch.backends.cudnn.deterministic = True
+ torch.backends.cudnn.benchmark = False
+
+
+def load_ckpt(config, model, checkpoint_dir="./checkpoints", ckpt_type="best"):
+ import glob
+ import os
+
+ from zoedepth.models.model_io import load_wts
+
+ if hasattr(config, "checkpoint"):
+ checkpoint = config.checkpoint
+ elif hasattr(config, "ckpt_pattern"):
+ pattern = config.ckpt_pattern
+ matches = glob.glob(os.path.join(
+ checkpoint_dir, f"*{pattern}*{ckpt_type}*"))
+ if not (len(matches) > 0):
+ raise ValueError(f"No matches found for the pattern {pattern}")
+
+ checkpoint = matches[0]
+
+ else:
+ return model
+ model = load_wts(model, checkpoint)
+ print("Loaded weights from {0}".format(checkpoint))
+ return model
+
+
+def main_worker(gpu, ngpus_per_node, config):
+ try:
+ fix_random_seed(43)
+
+ config.gpu = gpu
+
+ model = build_model(config)
+
+ # print(model)
+
+ model = load_ckpt(config, model)
+ model = parallelize(config, model)
+
+ total_params = f"{round(count_parameters(model)/1e6,2)}M"
+ config.total_params = total_params
+ print(f"Total parameters : {total_params}")
+
+ train_loader = MixedNYUKITTI(config, "train").data
+ test_loader = MixedNYUKITTI(config, "online_eval").data
+
+ trainer = get_trainer(config)(
+ config, model, train_loader, test_loader, device=config.gpu)
+
+ trainer.train()
+ finally:
+ import wandb
+ wandb.finish()
+
+
+if __name__ == '__main__':
+ mp.set_start_method('forkserver')
+
+ parser = argparse.ArgumentParser()
+ parser.add_argument("-m", "--model", type=str, default="synunet")
+ parser.add_argument("-d", "--dataset", type=str, default='mix')
+ parser.add_argument("--trainer", type=str, default=None)
+
+ args, unknown_args = parser.parse_known_args()
+ overwrite_kwargs = parse_unknown(unknown_args)
+
+ overwrite_kwargs["model"] = args.model
+ if args.trainer is not None:
+ overwrite_kwargs["trainer"] = args.trainer
+
+ config = get_config(args.model, "train", args.dataset, **overwrite_kwargs)
+ # git_commit()
+ if config.use_shared_dict:
+ shared_dict = mp.Manager().dict()
+ else:
+ shared_dict = None
+ config.shared_dict = shared_dict
+
+ config.batch_size = config.bs
+ config.mode = 'train'
+ if config.root != "." and not os.path.isdir(config.root):
+ os.makedirs(config.root)
+
+ try:
+ node_str = os.environ['SLURM_JOB_NODELIST'].replace(
+ '[', '').replace(']', '')
+ nodes = node_str.split(',')
+
+ config.world_size = len(nodes)
+ config.rank = int(os.environ['SLURM_PROCID'])
+ # config.save_dir = "/ibex/scratch/bhatsf/videodepth/checkpoints"
+
+ except KeyError as e:
+ # We are NOT using SLURM
+ config.world_size = 1
+ config.rank = 0
+ nodes = ["127.0.0.1"]
+
+ if config.distributed:
+
+ print(config.rank)
+ port = np.random.randint(15000, 15025)
+ config.dist_url = 'tcp://{}:{}'.format(nodes[0], port)
+ print(config.dist_url)
+ config.dist_backend = 'nccl'
+ config.gpu = None
+
+ ngpus_per_node = torch.cuda.device_count()
+ config.num_workers = config.workers
+ config.ngpus_per_node = ngpus_per_node
+ print("Config:")
+ pprint(config)
+ if config.distributed:
+ config.world_size = ngpus_per_node * config.world_size
+ mp.spawn(main_worker, nprocs=ngpus_per_node,
+ args=(ngpus_per_node, config))
+ else:
+ if ngpus_per_node == 1:
+ config.gpu = 0
+ main_worker(config.gpu, ngpus_per_node, config)
diff --git a/depth/metric_depth/train_mono.py b/depth/metric_depth/train_mono.py
new file mode 100644
index 0000000000000000000000000000000000000000..4f9b7a8dc8de8f0c2c944c3ed543b1482757c677
--- /dev/null
+++ b/depth/metric_depth/train_mono.py
@@ -0,0 +1,176 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
+from zoedepth.utils.misc import count_parameters, parallelize
+from zoedepth.utils.config import get_config
+from zoedepth.utils.arg_utils import parse_unknown
+from zoedepth.trainers.builder import get_trainer
+from zoedepth.models.builder import build_model
+from zoedepth.data.data_mono import DepthDataLoader
+import torch.utils.data.distributed
+import torch.multiprocessing as mp
+import torch
+import numpy as np
+from pprint import pprint
+import argparse
+import os
+
+os.environ["PYOPENGL_PLATFORM"] = "egl"
+os.environ["WANDB_START_METHOD"] = "thread"
+
+
+def fix_random_seed(seed: int):
+ import random
+
+ import numpy
+ import torch
+
+ random.seed(seed)
+ numpy.random.seed(seed)
+ torch.manual_seed(seed)
+ torch.cuda.manual_seed(seed)
+ torch.cuda.manual_seed_all(seed)
+
+ torch.backends.cudnn.deterministic = True
+ torch.backends.cudnn.benchmark = True
+
+
+def load_ckpt(config, model, checkpoint_dir="./checkpoints", ckpt_type="best"):
+ import glob
+ import os
+
+ from zoedepth.models.model_io import load_wts
+
+ if hasattr(config, "checkpoint"):
+ checkpoint = config.checkpoint
+ elif hasattr(config, "ckpt_pattern"):
+ pattern = config.ckpt_pattern
+ matches = glob.glob(os.path.join(
+ checkpoint_dir, f"*{pattern}*{ckpt_type}*"))
+ if not (len(matches) > 0):
+ raise ValueError(f"No matches found for the pattern {pattern}")
+
+ checkpoint = matches[0]
+
+ else:
+ return model
+ model = load_wts(model, checkpoint)
+ print("Loaded weights from {0}".format(checkpoint))
+ return model
+
+
+def main_worker(gpu, ngpus_per_node, config):
+ try:
+ seed = config.seed if 'seed' in config and config.seed else 43
+ fix_random_seed(seed)
+
+ config.gpu = gpu
+
+ model = build_model(config)
+ # print(model)
+
+ model = load_ckpt(config, model)
+ model = parallelize(config, model)
+
+ total_params = f"{round(count_parameters(model)/1e6,2)}M"
+ config.total_params = total_params
+ print(f"Total parameters : {total_params}")
+
+ train_loader = DepthDataLoader(config, "train").data
+ test_loader = DepthDataLoader(config, "online_eval").data
+
+ trainer = get_trainer(config)(
+ config, model, train_loader, test_loader, device=config.gpu)
+
+ trainer.train()
+ finally:
+ import wandb
+ wandb.finish()
+
+
+if __name__ == '__main__':
+ mp.set_start_method('forkserver')
+
+ parser = argparse.ArgumentParser()
+ parser.add_argument("-m", "--model", type=str, default="synunet")
+ parser.add_argument("-d", "--dataset", type=str, default='nyu')
+ parser.add_argument("--trainer", type=str, default=None)
+
+ args, unknown_args = parser.parse_known_args()
+ overwrite_kwargs = parse_unknown(unknown_args)
+
+ overwrite_kwargs["model"] = args.model
+ if args.trainer is not None:
+ overwrite_kwargs["trainer"] = args.trainer
+
+ config = get_config(args.model, "train", args.dataset, **overwrite_kwargs)
+ # git_commit()
+ if config.use_shared_dict:
+ shared_dict = mp.Manager().dict()
+ else:
+ shared_dict = None
+ config.shared_dict = shared_dict
+
+ config.batch_size = config.bs
+ config.mode = 'train'
+ if config.root != "." and not os.path.isdir(config.root):
+ os.makedirs(config.root)
+
+ try:
+ node_str = os.environ['SLURM_JOB_NODELIST'].replace(
+ '[', '').replace(']', '')
+ nodes = node_str.split(',')
+
+ config.world_size = len(nodes)
+ config.rank = int(os.environ['SLURM_PROCID'])
+ # config.save_dir = "/ibex/scratch/bhatsf/videodepth/checkpoints"
+
+ except KeyError as e:
+ # We are NOT using SLURM
+ config.world_size = 1
+ config.rank = 0
+ nodes = ["127.0.0.1"]
+
+ if config.distributed:
+
+ print(config.rank)
+ port = np.random.randint(15000, 15025)
+ config.dist_url = 'tcp://{}:{}'.format(nodes[0], port)
+ print(config.dist_url)
+ config.dist_backend = 'nccl'
+ config.gpu = None
+
+ ngpus_per_node = torch.cuda.device_count()
+ config.num_workers = config.workers
+ config.ngpus_per_node = ngpus_per_node
+ print("Config:")
+ pprint(config)
+ if config.distributed:
+ config.world_size = ngpus_per_node * config.world_size
+ mp.spawn(main_worker, nprocs=ngpus_per_node,
+ args=(ngpus_per_node, config))
+ else:
+ if ngpus_per_node == 1:
+ config.gpu = 0
+ main_worker(config.gpu, ngpus_per_node, config)
diff --git a/depth/metric_depth/train_test_inputs/kitti_eigen_test_files_with_gt.txt b/depth/metric_depth/train_test_inputs/kitti_eigen_test_files_with_gt.txt
new file mode 100644
index 0000000000000000000000000000000000000000..575b66115c160f6c9df37a206ac8ba17e6771ccc
--- /dev/null
+++ b/depth/metric_depth/train_test_inputs/kitti_eigen_test_files_with_gt.txt
@@ -0,0 +1,697 @@
+2011_09_26/2011_09_26_drive_0002_sync/image_02/data/0000000069.png 2011_09_26_drive_0002_sync/proj_depth/groundtruth/image_02/0000000069.png 721.5377
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\ No newline at end of file
diff --git a/depth/metric_depth/train_test_inputs/kitti_eigen_train_files_with_gt.txt b/depth/metric_depth/train_test_inputs/kitti_eigen_train_files_with_gt.txt
new file mode 100644
index 0000000000000000000000000000000000000000..49a88e0c9cd6b37c0ecc82e599fb470ec64dc7a2
--- /dev/null
+++ b/depth/metric_depth/train_test_inputs/kitti_eigen_train_files_with_gt.txt
@@ -0,0 +1,23158 @@
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diff --git a/depth/metric_depth/train_test_inputs/nyudepthv2_test_files_with_gt.txt b/depth/metric_depth/train_test_inputs/nyudepthv2_test_files_with_gt.txt
new file mode 100644
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diff --git a/depth/metric_depth/train_test_inputs/nyudepthv2_train_files_with_gt.txt b/depth/metric_depth/train_test_inputs/nyudepthv2_train_files_with_gt.txt
new file mode 100644
index 0000000000000000000000000000000000000000..278b2dd04e145ed2b4063d31bc4f5346164bd09d
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+/dining_room_0014/rgb_00052.jpg /dining_room_0014/sync_depth_00052.png 518.8579
+/dinette_0001/rgb_00085.jpg /dinette_0001/sync_depth_00085.png 518.8579
+/bookstore_0001d/rgb_00158.jpg /bookstore_0001d/sync_depth_00158.png 518.8579
+/bookstore_0001g/rgb_00143.jpg /bookstore_0001g/sync_depth_00143.png 518.8579
+/bedroom_0012/rgb_00059.jpg /bedroom_0012/sync_depth_00059.png 518.8579
+/living_room_0055/rgb_00010.jpg /living_room_0055/sync_depth_00010.png 518.8579
diff --git a/depth/metric_depth/zoedepth/data/__init__.py b/depth/metric_depth/zoedepth/data/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..5f2668792389157609abb2a0846fb620e7d67eb9
--- /dev/null
+++ b/depth/metric_depth/zoedepth/data/__init__.py
@@ -0,0 +1,24 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
diff --git a/depth/metric_depth/zoedepth/data/data_mono.py b/depth/metric_depth/zoedepth/data/data_mono.py
new file mode 100644
index 0000000000000000000000000000000000000000..80a8486f239a35331df553f490e213f9bf71e735
--- /dev/null
+++ b/depth/metric_depth/zoedepth/data/data_mono.py
@@ -0,0 +1,573 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
+# This file is partly inspired from BTS (https://github.com/cleinc/bts/blob/master/pytorch/bts_dataloader.py); author: Jin Han Lee
+
+import itertools
+import os
+import random
+
+import numpy as np
+import cv2
+import torch
+import torch.nn as nn
+import torch.utils.data.distributed
+from zoedepth.utils.easydict import EasyDict as edict
+from PIL import Image, ImageOps
+from torch.utils.data import DataLoader, Dataset
+from torchvision import transforms
+
+from zoedepth.utils.config import change_dataset
+
+from .ddad import get_ddad_loader
+from .diml_indoor_test import get_diml_indoor_loader
+from .diml_outdoor_test import get_diml_outdoor_loader
+from .diode import get_diode_loader
+from .hypersim import get_hypersim_loader
+from .ibims import get_ibims_loader
+from .sun_rgbd_loader import get_sunrgbd_loader
+from .vkitti import get_vkitti_loader
+from .vkitti2 import get_vkitti2_loader
+
+from .preprocess import CropParams, get_white_border, get_black_border
+
+
+def _is_pil_image(img):
+ return isinstance(img, Image.Image)
+
+
+def _is_numpy_image(img):
+ return isinstance(img, np.ndarray) and (img.ndim in {2, 3})
+
+
+def preprocessing_transforms(mode, **kwargs):
+ return transforms.Compose([
+ ToTensor(mode=mode, **kwargs)
+ ])
+
+
+class DepthDataLoader(object):
+ def __init__(self, config, mode, device='cpu', transform=None, **kwargs):
+ """
+ Data loader for depth datasets
+
+ Args:
+ config (dict): Config dictionary. Refer to utils/config.py
+ mode (str): "train" or "online_eval"
+ device (str, optional): Device to load the data on. Defaults to 'cpu'.
+ transform (torchvision.transforms, optional): Transform to apply to the data. Defaults to None.
+ """
+
+ self.config = config
+
+ if config.dataset == 'ibims':
+ self.data = get_ibims_loader(config, batch_size=1, num_workers=1)
+ return
+
+ if config.dataset == 'sunrgbd':
+ self.data = get_sunrgbd_loader(
+ data_dir_root=config.sunrgbd_root, batch_size=1, num_workers=1)
+ return
+
+ if config.dataset == 'diml_indoor':
+ self.data = get_diml_indoor_loader(
+ data_dir_root=config.diml_indoor_root, batch_size=1, num_workers=1)
+ return
+
+ if config.dataset == 'diml_outdoor':
+ self.data = get_diml_outdoor_loader(
+ data_dir_root=config.diml_outdoor_root, batch_size=1, num_workers=1)
+ return
+
+ if "diode" in config.dataset:
+ self.data = get_diode_loader(
+ config[config.dataset+"_root"], batch_size=1, num_workers=1)
+ return
+
+ if config.dataset == 'hypersim_test':
+ self.data = get_hypersim_loader(
+ config.hypersim_test_root, batch_size=1, num_workers=1)
+ return
+
+ if config.dataset == 'vkitti':
+ self.data = get_vkitti_loader(
+ config.vkitti_root, batch_size=1, num_workers=1)
+ return
+
+ if config.dataset == 'vkitti2':
+ self.data = get_vkitti2_loader(
+ config.vkitti2_root, batch_size=1, num_workers=1)
+ return
+
+ if config.dataset == 'ddad':
+ self.data = get_ddad_loader(config.ddad_root, resize_shape=(
+ 352, 1216), batch_size=1, num_workers=1)
+ return
+
+ img_size = self.config.get("img_size", None)
+ img_size = img_size if self.config.get(
+ "do_input_resize", False) else None
+
+ if transform is None:
+ transform = preprocessing_transforms(mode, size=img_size)
+
+ if mode == 'train':
+
+ Dataset = DataLoadPreprocess
+ self.training_samples = Dataset(
+ config, mode, transform=transform, device=device)
+
+ if config.distributed:
+ self.train_sampler = torch.utils.data.distributed.DistributedSampler(
+ self.training_samples)
+ else:
+ self.train_sampler = None
+
+ self.data = DataLoader(self.training_samples,
+ batch_size=config.batch_size,
+ shuffle=(self.train_sampler is None),
+ num_workers=config.workers,
+ pin_memory=True,
+ persistent_workers=True,
+ # prefetch_factor=2,
+ sampler=self.train_sampler)
+
+ elif mode == 'online_eval':
+ self.testing_samples = DataLoadPreprocess(
+ config, mode, transform=transform)
+ if config.distributed: # redundant. here only for readability and to be more explicit
+ # Give whole test set to all processes (and report evaluation only on one) regardless
+ self.eval_sampler = None
+ else:
+ self.eval_sampler = None
+ self.data = DataLoader(self.testing_samples, 1,
+ shuffle=kwargs.get("shuffle_test", False),
+ num_workers=1,
+ pin_memory=False,
+ sampler=self.eval_sampler)
+
+ elif mode == 'test':
+ self.testing_samples = DataLoadPreprocess(
+ config, mode, transform=transform)
+ self.data = DataLoader(self.testing_samples,
+ 1, shuffle=False, num_workers=1)
+
+ else:
+ print(
+ 'mode should be one of \'train, test, online_eval\'. Got {}'.format(mode))
+
+
+def repetitive_roundrobin(*iterables):
+ """
+ cycles through iterables but sample wise
+ first yield first sample from first iterable then first sample from second iterable and so on
+ then second sample from first iterable then second sample from second iterable and so on
+
+ If one iterable is shorter than the others, it is repeated until all iterables are exhausted
+ repetitive_roundrobin('ABC', 'D', 'EF') --> A D E B D F C D E
+ """
+ # Repetitive roundrobin
+ iterables_ = [iter(it) for it in iterables]
+ exhausted = [False] * len(iterables)
+ while not all(exhausted):
+ for i, it in enumerate(iterables_):
+ try:
+ yield next(it)
+ except StopIteration:
+ exhausted[i] = True
+ iterables_[i] = itertools.cycle(iterables[i])
+ # First elements may get repeated if one iterable is shorter than the others
+ yield next(iterables_[i])
+
+
+class RepetitiveRoundRobinDataLoader(object):
+ def __init__(self, *dataloaders):
+ self.dataloaders = dataloaders
+
+ def __iter__(self):
+ return repetitive_roundrobin(*self.dataloaders)
+
+ def __len__(self):
+ # First samples get repeated, thats why the plus one
+ return len(self.dataloaders) * (max(len(dl) for dl in self.dataloaders) + 1)
+
+
+class MixedNYUKITTI(object):
+ def __init__(self, config, mode, device='cpu', **kwargs):
+ config = edict(config)
+ config.workers = config.workers // 2
+ self.config = config
+ nyu_conf = change_dataset(edict(config), 'nyu')
+ kitti_conf = change_dataset(edict(config), 'kitti')
+
+ # make nyu default for testing
+ self.config = config = nyu_conf
+ img_size = self.config.get("img_size", None)
+ img_size = img_size if self.config.get(
+ "do_input_resize", False) else None
+ if mode == 'train':
+ nyu_loader = DepthDataLoader(
+ nyu_conf, mode, device=device, transform=preprocessing_transforms(mode, size=img_size)).data
+ kitti_loader = DepthDataLoader(
+ kitti_conf, mode, device=device, transform=preprocessing_transforms(mode, size=img_size)).data
+ # It has been changed to repetitive roundrobin
+ self.data = RepetitiveRoundRobinDataLoader(
+ nyu_loader, kitti_loader)
+ else:
+ self.data = DepthDataLoader(nyu_conf, mode, device=device).data
+
+
+def remove_leading_slash(s):
+ if s[0] == '/' or s[0] == '\\':
+ return s[1:]
+ return s
+
+
+class CachedReader:
+ def __init__(self, shared_dict=None):
+ if shared_dict:
+ self._cache = shared_dict
+ else:
+ self._cache = {}
+
+ def open(self, fpath):
+ im = self._cache.get(fpath, None)
+ if im is None:
+ im = self._cache[fpath] = Image.open(fpath)
+ return im
+
+
+class ImReader:
+ def __init__(self):
+ pass
+
+ # @cache
+ def open(self, fpath):
+ return Image.open(fpath)
+
+
+class DataLoadPreprocess(Dataset):
+ def __init__(self, config, mode, transform=None, is_for_online_eval=False, **kwargs):
+ self.config = config
+ if mode == 'online_eval':
+ with open(config.filenames_file_eval, 'r') as f:
+ self.filenames = f.readlines()
+ else:
+ with open(config.filenames_file, 'r') as f:
+ self.filenames = f.readlines()
+
+ self.mode = mode
+ self.transform = transform
+ self.to_tensor = ToTensor(mode)
+ self.is_for_online_eval = is_for_online_eval
+ if config.use_shared_dict:
+ self.reader = CachedReader(config.shared_dict)
+ else:
+ self.reader = ImReader()
+
+ def postprocess(self, sample):
+ return sample
+
+ def __getitem__(self, idx):
+ sample_path = self.filenames[idx]
+ focal = float(sample_path.split()[2])
+ sample = {}
+
+ if self.mode == 'train':
+ if self.config.dataset == 'kitti' and self.config.use_right and random.random() > 0.5:
+ image_path = os.path.join(
+ self.config.data_path, remove_leading_slash(sample_path.split()[3]))
+ depth_path = os.path.join(
+ self.config.gt_path, remove_leading_slash(sample_path.split()[4]))
+ else:
+ image_path = os.path.join(
+ self.config.data_path, remove_leading_slash(sample_path.split()[0]))
+ depth_path = os.path.join(
+ self.config.gt_path, remove_leading_slash(sample_path.split()[1]))
+
+ image = self.reader.open(image_path)
+ depth_gt = self.reader.open(depth_path)
+ w, h = image.size
+
+ if self.config.do_kb_crop:
+ height = image.height
+ width = image.width
+ top_margin = int(height - 352)
+ left_margin = int((width - 1216) / 2)
+ depth_gt = depth_gt.crop(
+ (left_margin, top_margin, left_margin + 1216, top_margin + 352))
+ image = image.crop(
+ (left_margin, top_margin, left_margin + 1216, top_margin + 352))
+
+ # Avoid blank boundaries due to pixel registration?
+ # Train images have white border. Test images have black border.
+ if self.config.dataset == 'nyu' and self.config.avoid_boundary:
+ # print("Avoiding Blank Boundaries!")
+ # We just crop and pad again with reflect padding to original size
+ # original_size = image.size
+ crop_params = get_white_border(np.array(image, dtype=np.uint8))
+ image = image.crop((crop_params.left, crop_params.top, crop_params.right, crop_params.bottom))
+ depth_gt = depth_gt.crop((crop_params.left, crop_params.top, crop_params.right, crop_params.bottom))
+
+ # Use reflect padding to fill the blank
+ image = np.array(image)
+ image = np.pad(image, ((crop_params.top, h - crop_params.bottom), (crop_params.left, w - crop_params.right), (0, 0)), mode='reflect')
+ image = Image.fromarray(image)
+
+ depth_gt = np.array(depth_gt)
+ depth_gt = np.pad(depth_gt, ((crop_params.top, h - crop_params.bottom), (crop_params.left, w - crop_params.right)), 'constant', constant_values=0)
+ depth_gt = Image.fromarray(depth_gt)
+
+
+ if self.config.do_random_rotate and (self.config.aug):
+ random_angle = (random.random() - 0.5) * 2 * self.config.degree
+ image = self.rotate_image(image, random_angle)
+ depth_gt = self.rotate_image(
+ depth_gt, random_angle, flag=Image.NEAREST)
+
+ image = np.asarray(image, dtype=np.float32) / 255.0
+ depth_gt = np.asarray(depth_gt, dtype=np.float32)
+ depth_gt = np.expand_dims(depth_gt, axis=2)
+
+ if self.config.dataset == 'nyu':
+ depth_gt = depth_gt / 1000.0
+ else:
+ depth_gt = depth_gt / 256.0
+
+ if self.config.aug and (self.config.random_crop):
+ image, depth_gt = self.random_crop(
+ image, depth_gt, self.config.input_height, self.config.input_width)
+
+ if self.config.aug and self.config.random_translate:
+ # print("Random Translation!")
+ image, depth_gt = self.random_translate(image, depth_gt, self.config.max_translation)
+
+ image, depth_gt = self.train_preprocess(image, depth_gt)
+ mask = np.logical_and(depth_gt > self.config.min_depth,
+ depth_gt < self.config.max_depth).squeeze()[None, ...]
+ sample = {'image': image, 'depth': depth_gt, 'focal': focal,
+ 'mask': mask, **sample}
+
+ else:
+ if self.mode == 'online_eval':
+ data_path = self.config.data_path_eval
+ else:
+ data_path = self.config.data_path
+
+ image_path = os.path.join(
+ data_path, remove_leading_slash(sample_path.split()[0]))
+ image = np.asarray(self.reader.open(image_path),
+ dtype=np.float32) / 255.0
+
+ if self.mode == 'online_eval':
+ gt_path = self.config.gt_path_eval
+ depth_path = os.path.join(
+ gt_path, remove_leading_slash(sample_path.split()[1]))
+ has_valid_depth = False
+ try:
+ depth_gt = self.reader.open(depth_path)
+ has_valid_depth = True
+ except IOError:
+ depth_gt = False
+ # print('Missing gt for {}'.format(image_path))
+
+ if has_valid_depth:
+ depth_gt = np.asarray(depth_gt, dtype=np.float32)
+ depth_gt = np.expand_dims(depth_gt, axis=2)
+ if self.config.dataset == 'nyu':
+ depth_gt = depth_gt / 1000.0
+ else:
+ depth_gt = depth_gt / 256.0
+
+ mask = np.logical_and(
+ depth_gt >= self.config.min_depth, depth_gt <= self.config.max_depth).squeeze()[None, ...]
+ else:
+ mask = False
+
+ if self.config.do_kb_crop:
+ height = image.shape[0]
+ width = image.shape[1]
+ top_margin = int(height - 352)
+ left_margin = int((width - 1216) / 2)
+ image = image[top_margin:top_margin + 352,
+ left_margin:left_margin + 1216, :]
+ if self.mode == 'online_eval' and has_valid_depth:
+ depth_gt = depth_gt[top_margin:top_margin +
+ 352, left_margin:left_margin + 1216, :]
+
+ if self.mode == 'online_eval':
+ sample = {'image': image, 'depth': depth_gt, 'focal': focal, 'has_valid_depth': has_valid_depth,
+ 'image_path': sample_path.split()[0], 'depth_path': sample_path.split()[1],
+ 'mask': mask}
+ else:
+ sample = {'image': image, 'focal': focal}
+
+ if (self.mode == 'train') or ('has_valid_depth' in sample and sample['has_valid_depth']):
+ mask = np.logical_and(depth_gt > self.config.min_depth,
+ depth_gt < self.config.max_depth).squeeze()[None, ...]
+ sample['mask'] = mask
+
+ if self.transform:
+ sample = self.transform(sample)
+
+ sample = self.postprocess(sample)
+ sample['dataset'] = self.config.dataset
+ sample = {**sample, 'image_path': sample_path.split()[0], 'depth_path': sample_path.split()[1]}
+
+ return sample
+
+ def rotate_image(self, image, angle, flag=Image.BILINEAR):
+ result = image.rotate(angle, resample=flag)
+ return result
+
+ def random_crop(self, img, depth, height, width):
+ assert img.shape[0] >= height
+ assert img.shape[1] >= width
+ assert img.shape[0] == depth.shape[0]
+ assert img.shape[1] == depth.shape[1]
+ x = random.randint(0, img.shape[1] - width)
+ y = random.randint(0, img.shape[0] - height)
+ img = img[y:y + height, x:x + width, :]
+ depth = depth[y:y + height, x:x + width, :]
+
+ return img, depth
+
+ def random_translate(self, img, depth, max_t=20):
+ assert img.shape[0] == depth.shape[0]
+ assert img.shape[1] == depth.shape[1]
+ p = self.config.translate_prob
+ do_translate = random.random()
+ if do_translate > p:
+ return img, depth
+ x = random.randint(-max_t, max_t)
+ y = random.randint(-max_t, max_t)
+ M = np.float32([[1, 0, x], [0, 1, y]])
+ # print(img.shape, depth.shape)
+ img = cv2.warpAffine(img, M, (img.shape[1], img.shape[0]))
+ depth = cv2.warpAffine(depth, M, (depth.shape[1], depth.shape[0]))
+ depth = depth.squeeze()[..., None] # add channel dim back. Affine warp removes it
+ # print("after", img.shape, depth.shape)
+ return img, depth
+
+ def train_preprocess(self, image, depth_gt):
+ if self.config.aug:
+ # Random flipping
+ do_flip = random.random()
+ if do_flip > 0.5:
+ image = (image[:, ::-1, :]).copy()
+ depth_gt = (depth_gt[:, ::-1, :]).copy()
+
+ # Random gamma, brightness, color augmentation
+ do_augment = random.random()
+ if do_augment > 0.5:
+ image = self.augment_image(image)
+
+ return image, depth_gt
+
+ def augment_image(self, image):
+ # gamma augmentation
+ gamma = random.uniform(0.9, 1.1)
+ image_aug = image ** gamma
+
+ # brightness augmentation
+ if self.config.dataset == 'nyu':
+ brightness = random.uniform(0.75, 1.25)
+ else:
+ brightness = random.uniform(0.9, 1.1)
+ image_aug = image_aug * brightness
+
+ # color augmentation
+ colors = np.random.uniform(0.9, 1.1, size=3)
+ white = np.ones((image.shape[0], image.shape[1]))
+ color_image = np.stack([white * colors[i] for i in range(3)], axis=2)
+ image_aug *= color_image
+ image_aug = np.clip(image_aug, 0, 1)
+
+ return image_aug
+
+ def __len__(self):
+ return len(self.filenames)
+
+
+class ToTensor(object):
+ def __init__(self, mode, do_normalize=False, size=None):
+ self.mode = mode
+ self.normalize = transforms.Normalize(
+ mean=[0.485, 0.456, 0.406], std=[0.229, 0.224, 0.225]) if do_normalize else nn.Identity()
+ self.size = size
+ if size is not None:
+ self.resize = transforms.Resize(size=size)
+ else:
+ self.resize = nn.Identity()
+
+ def __call__(self, sample):
+ image, focal = sample['image'], sample['focal']
+ image = self.to_tensor(image)
+ image = self.normalize(image)
+ image = self.resize(image)
+
+ if self.mode == 'test':
+ return {'image': image, 'focal': focal}
+
+ depth = sample['depth']
+ if self.mode == 'train':
+ depth = self.to_tensor(depth)
+ return {**sample, 'image': image, 'depth': depth, 'focal': focal}
+ else:
+ has_valid_depth = sample['has_valid_depth']
+ image = self.resize(image)
+ return {**sample, 'image': image, 'depth': depth, 'focal': focal, 'has_valid_depth': has_valid_depth,
+ 'image_path': sample['image_path'], 'depth_path': sample['depth_path']}
+
+ def to_tensor(self, pic):
+ if not (_is_pil_image(pic) or _is_numpy_image(pic)):
+ raise TypeError(
+ 'pic should be PIL Image or ndarray. Got {}'.format(type(pic)))
+
+ if isinstance(pic, np.ndarray):
+ img = torch.from_numpy(pic.transpose((2, 0, 1)))
+ return img
+
+ # handle PIL Image
+ if pic.mode == 'I':
+ img = torch.from_numpy(np.array(pic, np.int32, copy=False))
+ elif pic.mode == 'I;16':
+ img = torch.from_numpy(np.array(pic, np.int16, copy=False))
+ else:
+ img = torch.ByteTensor(
+ torch.ByteStorage.from_buffer(pic.tobytes()))
+ # PIL image mode: 1, L, P, I, F, RGB, YCbCr, RGBA, CMYK
+ if pic.mode == 'YCbCr':
+ nchannel = 3
+ elif pic.mode == 'I;16':
+ nchannel = 1
+ else:
+ nchannel = len(pic.mode)
+ img = img.view(pic.size[1], pic.size[0], nchannel)
+
+ img = img.transpose(0, 1).transpose(0, 2).contiguous()
+ if isinstance(img, torch.ByteTensor):
+ return img.float()
+ else:
+ return img
diff --git a/depth/metric_depth/zoedepth/data/ddad.py b/depth/metric_depth/zoedepth/data/ddad.py
new file mode 100644
index 0000000000000000000000000000000000000000..378eb33a8d7319090ae094a292ee31a53b3705d8
--- /dev/null
+++ b/depth/metric_depth/zoedepth/data/ddad.py
@@ -0,0 +1,125 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
+import os
+
+import numpy as np
+import torch
+from PIL import Image
+from torch.utils.data import DataLoader, Dataset
+from torchvision import transforms
+
+
+class ToTensor(object):
+ def __init__(self, resize_shape):
+ # self.normalize = transforms.Normalize(
+ # mean=[0.485, 0.456, 0.406], std=[0.229, 0.224, 0.225])
+ self.normalize = lambda x : x
+ self.resize = transforms.Resize(resize_shape)
+
+ def __call__(self, sample):
+ image, depth = sample['image'], sample['depth']
+ image = self.to_tensor(image)
+ image = self.normalize(image)
+ depth = self.to_tensor(depth)
+
+ image = self.resize(image)
+
+ return {'image': image, 'depth': depth, 'dataset': "ddad"}
+
+ def to_tensor(self, pic):
+
+ if isinstance(pic, np.ndarray):
+ img = torch.from_numpy(pic.transpose((2, 0, 1)))
+ return img
+
+ # # handle PIL Image
+ if pic.mode == 'I':
+ img = torch.from_numpy(np.array(pic, np.int32, copy=False))
+ elif pic.mode == 'I;16':
+ img = torch.from_numpy(np.array(pic, np.int16, copy=False))
+ else:
+ img = torch.ByteTensor(
+ torch.ByteStorage.from_buffer(pic.tobytes()))
+ # PIL image mode: 1, L, P, I, F, RGB, YCbCr, RGBA, CMYK
+ if pic.mode == 'YCbCr':
+ nchannel = 3
+ elif pic.mode == 'I;16':
+ nchannel = 1
+ else:
+ nchannel = len(pic.mode)
+ img = img.view(pic.size[1], pic.size[0], nchannel)
+
+ img = img.transpose(0, 1).transpose(0, 2).contiguous()
+
+ if isinstance(img, torch.ByteTensor):
+ return img.float()
+ else:
+ return img
+
+
+class DDAD(Dataset):
+ def __init__(self, data_dir_root, resize_shape):
+ import glob
+
+ # image paths are of the form /{outleft, depthmap}/*.png
+
+ # self.image_files = glob.glob(os.path.join(data_dir_root, '*.png'))
+ # self.depth_files = [r.replace("_rgb.png", "_depth.npy")
+ # for r in self.image_files]
+ self.image_files, self.depth_files = [], []
+ with open('/mnt/bn/liheyang/MTL-SA-1B/dataset/splits/ddad/val.txt', 'r') as f:
+ lines = f.read().splitlines()
+ for line in lines:
+ self.image_files.append(line.split(' ')[0])
+ self.depth_files.append(line.split(' ')[1])
+
+ self.transform = ToTensor(resize_shape)
+
+ def __getitem__(self, idx):
+
+ image_path = self.image_files[idx]
+ depth_path = self.depth_files[idx]
+
+ image = np.asarray(Image.open(image_path), dtype=np.float32) / 255.0
+ depth = np.load(depth_path) # meters
+
+ # depth[depth > 8] = -1
+ depth = depth[..., None]
+
+ sample = dict(image=image, depth=depth)
+ sample = self.transform(sample)
+
+ if idx == 0:
+ print(sample["image"].shape)
+
+ return sample
+
+ def __len__(self):
+ return len(self.image_files)
+
+
+def get_ddad_loader(data_dir_root, resize_shape, batch_size=1, **kwargs):
+ dataset = DDAD(data_dir_root, resize_shape)
+ return DataLoader(dataset, batch_size, **kwargs)
diff --git a/depth/metric_depth/zoedepth/data/diml_indoor_test.py b/depth/metric_depth/zoedepth/data/diml_indoor_test.py
new file mode 100644
index 0000000000000000000000000000000000000000..f720ad9aefaee78ef4ec363dfef0f82ace850a6d
--- /dev/null
+++ b/depth/metric_depth/zoedepth/data/diml_indoor_test.py
@@ -0,0 +1,125 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
+import os
+
+import numpy as np
+import torch
+from PIL import Image
+from torch.utils.data import DataLoader, Dataset
+from torchvision import transforms
+
+
+class ToTensor(object):
+ def __init__(self):
+ # self.normalize = transforms.Normalize(
+ # mean=[0.485, 0.456, 0.406], std=[0.229, 0.224, 0.225])
+ self.normalize = lambda x : x
+ self.resize = transforms.Resize((480, 640))
+
+ def __call__(self, sample):
+ image, depth = sample['image'], sample['depth']
+ image = self.to_tensor(image)
+ image = self.normalize(image)
+ depth = self.to_tensor(depth)
+
+ image = self.resize(image)
+
+ return {'image': image, 'depth': depth, 'dataset': "diml_indoor"}
+
+ def to_tensor(self, pic):
+
+ if isinstance(pic, np.ndarray):
+ img = torch.from_numpy(pic.transpose((2, 0, 1)))
+ return img
+
+ # # handle PIL Image
+ if pic.mode == 'I':
+ img = torch.from_numpy(np.array(pic, np.int32, copy=False))
+ elif pic.mode == 'I;16':
+ img = torch.from_numpy(np.array(pic, np.int16, copy=False))
+ else:
+ img = torch.ByteTensor(
+ torch.ByteStorage.from_buffer(pic.tobytes()))
+ # PIL image mode: 1, L, P, I, F, RGB, YCbCr, RGBA, CMYK
+ if pic.mode == 'YCbCr':
+ nchannel = 3
+ elif pic.mode == 'I;16':
+ nchannel = 1
+ else:
+ nchannel = len(pic.mode)
+ img = img.view(pic.size[1], pic.size[0], nchannel)
+
+ img = img.transpose(0, 1).transpose(0, 2).contiguous()
+ if isinstance(img, torch.ByteTensor):
+ return img.float()
+ else:
+ return img
+
+
+class DIML_Indoor(Dataset):
+ def __init__(self, data_dir_root):
+ import glob
+
+ # image paths are of the form /{HR, LR}//{color, depth_filled}/*.png
+ self.image_files = glob.glob(os.path.join(
+ data_dir_root, "LR", '*', 'color', '*.png'))
+ self.depth_files = [r.replace("color", "depth_filled").replace(
+ "_c.png", "_depth_filled.png") for r in self.image_files]
+ self.transform = ToTensor()
+
+ def __getitem__(self, idx):
+ image_path = self.image_files[idx]
+ depth_path = self.depth_files[idx]
+
+ image = np.asarray(Image.open(image_path), dtype=np.float32) / 255.0
+ depth = np.asarray(Image.open(depth_path),
+ dtype='uint16') / 1000.0 # mm to meters
+
+ # print(np.shape(image))
+ # print(np.shape(depth))
+
+ # depth[depth > 8] = -1
+ depth = depth[..., None]
+
+ sample = dict(image=image, depth=depth)
+
+ # return sample
+ sample = self.transform(sample)
+
+ if idx == 0:
+ print(sample["image"].shape)
+
+ return sample
+
+ def __len__(self):
+ return len(self.image_files)
+
+
+def get_diml_indoor_loader(data_dir_root, batch_size=1, **kwargs):
+ dataset = DIML_Indoor(data_dir_root)
+ return DataLoader(dataset, batch_size, **kwargs)
+
+# get_diml_indoor_loader(data_dir_root="datasets/diml/indoor/test/HR")
+# get_diml_indoor_loader(data_dir_root="datasets/diml/indoor/test/LR")
diff --git a/depth/metric_depth/zoedepth/data/diml_outdoor_test.py b/depth/metric_depth/zoedepth/data/diml_outdoor_test.py
new file mode 100644
index 0000000000000000000000000000000000000000..1a6569ecffb17c7e565801117217998491d1aa4d
--- /dev/null
+++ b/depth/metric_depth/zoedepth/data/diml_outdoor_test.py
@@ -0,0 +1,114 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
+import os
+
+import numpy as np
+import torch
+from PIL import Image
+from torch.utils.data import DataLoader, Dataset
+from torchvision import transforms
+
+
+class ToTensor(object):
+ def __init__(self):
+ # self.normalize = transforms.Normalize(
+ # mean=[0.485, 0.456, 0.406], std=[0.229, 0.224, 0.225])
+ self.normalize = lambda x : x
+
+ def __call__(self, sample):
+ image, depth = sample['image'], sample['depth']
+ image = self.to_tensor(image)
+ image = self.normalize(image)
+ depth = self.to_tensor(depth)
+
+ return {'image': image, 'depth': depth, 'dataset': "diml_outdoor"}
+
+ def to_tensor(self, pic):
+
+ if isinstance(pic, np.ndarray):
+ img = torch.from_numpy(pic.transpose((2, 0, 1)))
+ return img
+
+ # # handle PIL Image
+ if pic.mode == 'I':
+ img = torch.from_numpy(np.array(pic, np.int32, copy=False))
+ elif pic.mode == 'I;16':
+ img = torch.from_numpy(np.array(pic, np.int16, copy=False))
+ else:
+ img = torch.ByteTensor(
+ torch.ByteStorage.from_buffer(pic.tobytes()))
+ # PIL image mode: 1, L, P, I, F, RGB, YCbCr, RGBA, CMYK
+ if pic.mode == 'YCbCr':
+ nchannel = 3
+ elif pic.mode == 'I;16':
+ nchannel = 1
+ else:
+ nchannel = len(pic.mode)
+ img = img.view(pic.size[1], pic.size[0], nchannel)
+
+ img = img.transpose(0, 1).transpose(0, 2).contiguous()
+ if isinstance(img, torch.ByteTensor):
+ return img.float()
+ else:
+ return img
+
+
+class DIML_Outdoor(Dataset):
+ def __init__(self, data_dir_root):
+ import glob
+
+ # image paths are of the form /{outleft, depthmap}/*.png
+ self.image_files = glob.glob(os.path.join(
+ data_dir_root, 'outleft', '*.png'))
+ self.depth_files = [r.replace("outleft", "depthmap")
+ for r in self.image_files]
+ self.transform = ToTensor()
+
+ def __getitem__(self, idx):
+ image_path = self.image_files[idx]
+ depth_path = self.depth_files[idx]
+
+ image = np.asarray(Image.open(image_path), dtype=np.float32) / 255.0
+ depth = np.asarray(Image.open(depth_path),
+ dtype='uint16') / 1000.0 # mm to meters
+
+ # depth[depth > 8] = -1
+ depth = depth[..., None]
+
+ sample = dict(image=image, depth=depth, dataset="diml_outdoor")
+
+ # return sample
+ return self.transform(sample)
+
+ def __len__(self):
+ return len(self.image_files)
+
+
+def get_diml_outdoor_loader(data_dir_root, batch_size=1, **kwargs):
+ dataset = DIML_Outdoor(data_dir_root)
+ return DataLoader(dataset, batch_size, **kwargs)
+
+# get_diml_outdoor_loader(data_dir_root="datasets/diml/outdoor/test/HR")
+# get_diml_outdoor_loader(data_dir_root="datasets/diml/outdoor/test/LR")
diff --git a/depth/metric_depth/zoedepth/data/diode.py b/depth/metric_depth/zoedepth/data/diode.py
new file mode 100644
index 0000000000000000000000000000000000000000..1510c87116b8f70ce2e1428873a8e4da042bee23
--- /dev/null
+++ b/depth/metric_depth/zoedepth/data/diode.py
@@ -0,0 +1,125 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
+import os
+
+import numpy as np
+import torch
+from PIL import Image
+from torch.utils.data import DataLoader, Dataset
+from torchvision import transforms
+
+
+class ToTensor(object):
+ def __init__(self):
+ # self.normalize = transforms.Normalize(
+ # mean=[0.485, 0.456, 0.406], std=[0.229, 0.224, 0.225])
+ self.normalize = lambda x : x
+ self.resize = transforms.Resize(480)
+
+ def __call__(self, sample):
+ image, depth = sample['image'], sample['depth']
+ image = self.to_tensor(image)
+ image = self.normalize(image)
+ depth = self.to_tensor(depth)
+
+ image = self.resize(image)
+
+ return {'image': image, 'depth': depth, 'dataset': "diode"}
+
+ def to_tensor(self, pic):
+
+ if isinstance(pic, np.ndarray):
+ img = torch.from_numpy(pic.transpose((2, 0, 1)))
+ return img
+
+ # # handle PIL Image
+ if pic.mode == 'I':
+ img = torch.from_numpy(np.array(pic, np.int32, copy=False))
+ elif pic.mode == 'I;16':
+ img = torch.from_numpy(np.array(pic, np.int16, copy=False))
+ else:
+ img = torch.ByteTensor(
+ torch.ByteStorage.from_buffer(pic.tobytes()))
+ # PIL image mode: 1, L, P, I, F, RGB, YCbCr, RGBA, CMYK
+ if pic.mode == 'YCbCr':
+ nchannel = 3
+ elif pic.mode == 'I;16':
+ nchannel = 1
+ else:
+ nchannel = len(pic.mode)
+ img = img.view(pic.size[1], pic.size[0], nchannel)
+
+ img = img.transpose(0, 1).transpose(0, 2).contiguous()
+
+ if isinstance(img, torch.ByteTensor):
+ return img.float()
+ else:
+ return img
+
+
+class DIODE(Dataset):
+ def __init__(self, data_dir_root):
+ import glob
+
+ # image paths are of the form /scene_#/scan_#/*.png
+ self.image_files = glob.glob(
+ os.path.join(data_dir_root, '*', '*', '*.png'))
+ self.depth_files = [r.replace(".png", "_depth.npy")
+ for r in self.image_files]
+ self.depth_mask_files = [
+ r.replace(".png", "_depth_mask.npy") for r in self.image_files]
+ self.transform = ToTensor()
+
+ def __getitem__(self, idx):
+ image_path = self.image_files[idx]
+ depth_path = self.depth_files[idx]
+ depth_mask_path = self.depth_mask_files[idx]
+
+ image = np.asarray(Image.open(image_path), dtype=np.float32) / 255.0
+ depth = np.load(depth_path) # in meters
+ valid = np.load(depth_mask_path) # binary
+
+ # depth[depth > 8] = -1
+ # depth = depth[..., None]
+
+ sample = dict(image=image, depth=depth, valid=valid)
+
+ # return sample
+ sample = self.transform(sample)
+
+ if idx == 0:
+ print(sample["image"].shape)
+
+ return sample
+
+ def __len__(self):
+ return len(self.image_files)
+
+
+def get_diode_loader(data_dir_root, batch_size=1, **kwargs):
+ dataset = DIODE(data_dir_root)
+ return DataLoader(dataset, batch_size, **kwargs)
+
+# get_diode_loader(data_dir_root="datasets/diode/val/outdoor")
diff --git a/depth/metric_depth/zoedepth/data/hypersim.py b/depth/metric_depth/zoedepth/data/hypersim.py
new file mode 100644
index 0000000000000000000000000000000000000000..4334198971830200f72ea2910d03f4c7d6a43334
--- /dev/null
+++ b/depth/metric_depth/zoedepth/data/hypersim.py
@@ -0,0 +1,138 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
+import glob
+import os
+
+import h5py
+import numpy as np
+import torch
+from PIL import Image
+from torch.utils.data import DataLoader, Dataset
+from torchvision import transforms
+
+
+def hypersim_distance_to_depth(npyDistance):
+ intWidth, intHeight, fltFocal = 1024, 768, 886.81
+
+ npyImageplaneX = np.linspace((-0.5 * intWidth) + 0.5, (0.5 * intWidth) - 0.5, intWidth).reshape(
+ 1, intWidth).repeat(intHeight, 0).astype(np.float32)[:, :, None]
+ npyImageplaneY = np.linspace((-0.5 * intHeight) + 0.5, (0.5 * intHeight) - 0.5,
+ intHeight).reshape(intHeight, 1).repeat(intWidth, 1).astype(np.float32)[:, :, None]
+ npyImageplaneZ = np.full([intHeight, intWidth, 1], fltFocal, np.float32)
+ npyImageplane = np.concatenate(
+ [npyImageplaneX, npyImageplaneY, npyImageplaneZ], 2)
+
+ npyDepth = npyDistance / np.linalg.norm(npyImageplane, 2, 2) * fltFocal
+ return npyDepth
+
+
+class ToTensor(object):
+ def __init__(self):
+ # self.normalize = transforms.Normalize(
+ # mean=[0.485, 0.456, 0.406], std=[0.229, 0.224, 0.225])
+ self.normalize = lambda x: x
+ self.resize = transforms.Resize((480, 640))
+
+ def __call__(self, sample):
+ image, depth = sample['image'], sample['depth']
+ image = self.to_tensor(image)
+ image = self.normalize(image)
+ depth = self.to_tensor(depth)
+
+ image = self.resize(image)
+
+ return {'image': image, 'depth': depth, 'dataset': "hypersim"}
+
+ def to_tensor(self, pic):
+
+ if isinstance(pic, np.ndarray):
+ img = torch.from_numpy(pic.transpose((2, 0, 1)))
+ return img
+
+ # # handle PIL Image
+ if pic.mode == 'I':
+ img = torch.from_numpy(np.array(pic, np.int32, copy=False))
+ elif pic.mode == 'I;16':
+ img = torch.from_numpy(np.array(pic, np.int16, copy=False))
+ else:
+ img = torch.ByteTensor(
+ torch.ByteStorage.from_buffer(pic.tobytes()))
+ # PIL image mode: 1, L, P, I, F, RGB, YCbCr, RGBA, CMYK
+ if pic.mode == 'YCbCr':
+ nchannel = 3
+ elif pic.mode == 'I;16':
+ nchannel = 1
+ else:
+ nchannel = len(pic.mode)
+ img = img.view(pic.size[1], pic.size[0], nchannel)
+
+ img = img.transpose(0, 1).transpose(0, 2).contiguous()
+ if isinstance(img, torch.ByteTensor):
+ return img.float()
+ else:
+ return img
+
+
+class HyperSim(Dataset):
+ def __init__(self, data_dir_root):
+ # image paths are of the form //images/scene_cam_#_final_preview/*.tonemap.jpg
+ # depth paths are of the form //images/scene_cam_#_final_preview/*.depth_meters.hdf5
+ self.image_files = glob.glob(os.path.join(
+ data_dir_root, '*', 'images', 'scene_cam_*_final_preview', '*.tonemap.jpg'))
+ self.depth_files = [r.replace("_final_preview", "_geometry_hdf5").replace(
+ ".tonemap.jpg", ".depth_meters.hdf5") for r in self.image_files]
+ self.transform = ToTensor()
+
+ def __getitem__(self, idx):
+ image_path = self.image_files[idx]
+ depth_path = self.depth_files[idx]
+
+ image = np.asarray(Image.open(image_path), dtype=np.float32) / 255.0
+
+ # depth from hdf5
+ depth_fd = h5py.File(depth_path, "r")
+ # in meters (Euclidean distance)
+ distance_meters = np.array(depth_fd['dataset'])
+ depth = hypersim_distance_to_depth(
+ distance_meters) # in meters (planar depth)
+
+ # depth[depth > 8] = -1
+ depth = depth[..., None]
+
+ sample = dict(image=image, depth=depth)
+ sample = self.transform(sample)
+
+ if idx == 0:
+ print(sample["image"].shape)
+
+ return sample
+
+ def __len__(self):
+ return len(self.image_files)
+
+
+def get_hypersim_loader(data_dir_root, batch_size=1, **kwargs):
+ dataset = HyperSim(data_dir_root)
+ return DataLoader(dataset, batch_size, **kwargs)
diff --git a/depth/metric_depth/zoedepth/data/ibims.py b/depth/metric_depth/zoedepth/data/ibims.py
new file mode 100644
index 0000000000000000000000000000000000000000..b66abfabcf4cfc617d4a60ec818780c3548d9920
--- /dev/null
+++ b/depth/metric_depth/zoedepth/data/ibims.py
@@ -0,0 +1,81 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
+import os
+
+import numpy as np
+import torch
+from PIL import Image
+from torch.utils.data import DataLoader, Dataset
+from torchvision import transforms as T
+
+
+class iBims(Dataset):
+ def __init__(self, config):
+ root_folder = config.ibims_root
+ with open(os.path.join(root_folder, "imagelist.txt"), 'r') as f:
+ imglist = f.read().split()
+
+ samples = []
+ for basename in imglist:
+ img_path = os.path.join(root_folder, 'rgb', basename + ".png")
+ depth_path = os.path.join(root_folder, 'depth', basename + ".png")
+ valid_mask_path = os.path.join(
+ root_folder, 'mask_invalid', basename+".png")
+ transp_mask_path = os.path.join(
+ root_folder, 'mask_transp', basename+".png")
+
+ samples.append(
+ (img_path, depth_path, valid_mask_path, transp_mask_path))
+
+ self.samples = samples
+ # self.normalize = T.Normalize(
+ # mean=[0.485, 0.456, 0.406], std=[0.229, 0.224, 0.225])
+ self.normalize = lambda x : x
+
+ def __getitem__(self, idx):
+ img_path, depth_path, valid_mask_path, transp_mask_path = self.samples[idx]
+
+ img = np.asarray(Image.open(img_path), dtype=np.float32) / 255.0
+ depth = np.asarray(Image.open(depth_path),
+ dtype=np.uint16).astype('float')*50.0/65535
+
+ mask_valid = np.asarray(Image.open(valid_mask_path))
+ mask_transp = np.asarray(Image.open(transp_mask_path))
+
+ # depth = depth * mask_valid * mask_transp
+ depth = np.where(mask_valid * mask_transp, depth, -1)
+
+ img = torch.from_numpy(img).permute(2, 0, 1)
+ img = self.normalize(img)
+ depth = torch.from_numpy(depth).unsqueeze(0)
+ return dict(image=img, depth=depth, image_path=img_path, depth_path=depth_path, dataset='ibims')
+
+ def __len__(self):
+ return len(self.samples)
+
+
+def get_ibims_loader(config, batch_size=1, **kwargs):
+ dataloader = DataLoader(iBims(config), batch_size=batch_size, **kwargs)
+ return dataloader
diff --git a/depth/metric_depth/zoedepth/data/preprocess.py b/depth/metric_depth/zoedepth/data/preprocess.py
new file mode 100644
index 0000000000000000000000000000000000000000..e08cc309dc823ae6efd7cda8db9eb37130dc5499
--- /dev/null
+++ b/depth/metric_depth/zoedepth/data/preprocess.py
@@ -0,0 +1,154 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
+import numpy as np
+from dataclasses import dataclass
+from typing import Tuple, List
+
+# dataclass to store the crop parameters
+@dataclass
+class CropParams:
+ top: int
+ bottom: int
+ left: int
+ right: int
+
+
+
+def get_border_params(rgb_image, tolerance=0.1, cut_off=20, value=0, level_diff_threshold=5, channel_axis=-1, min_border=5) -> CropParams:
+ gray_image = np.mean(rgb_image, axis=channel_axis)
+ h, w = gray_image.shape
+
+
+ def num_value_pixels(arr):
+ return np.sum(np.abs(arr - value) < level_diff_threshold)
+
+ def is_above_tolerance(arr, total_pixels):
+ return (num_value_pixels(arr) / total_pixels) > tolerance
+
+ # Crop top border until number of value pixels become below tolerance
+ top = min_border
+ while is_above_tolerance(gray_image[top, :], w) and top < h-1:
+ top += 1
+ if top > cut_off:
+ break
+
+ # Crop bottom border until number of value pixels become below tolerance
+ bottom = h - min_border
+ while is_above_tolerance(gray_image[bottom, :], w) and bottom > 0:
+ bottom -= 1
+ if h - bottom > cut_off:
+ break
+
+ # Crop left border until number of value pixels become below tolerance
+ left = min_border
+ while is_above_tolerance(gray_image[:, left], h) and left < w-1:
+ left += 1
+ if left > cut_off:
+ break
+
+ # Crop right border until number of value pixels become below tolerance
+ right = w - min_border
+ while is_above_tolerance(gray_image[:, right], h) and right > 0:
+ right -= 1
+ if w - right > cut_off:
+ break
+
+
+ return CropParams(top, bottom, left, right)
+
+
+def get_white_border(rgb_image, value=255, **kwargs) -> CropParams:
+ """Crops the white border of the RGB.
+
+ Args:
+ rgb: RGB image, shape (H, W, 3).
+ Returns:
+ Crop parameters.
+ """
+ if value == 255:
+ # assert range of values in rgb image is [0, 255]
+ assert np.max(rgb_image) <= 255 and np.min(rgb_image) >= 0, "RGB image values are not in range [0, 255]."
+ assert rgb_image.max() > 1, "RGB image values are not in range [0, 255]."
+ elif value == 1:
+ # assert range of values in rgb image is [0, 1]
+ assert np.max(rgb_image) <= 1 and np.min(rgb_image) >= 0, "RGB image values are not in range [0, 1]."
+
+ return get_border_params(rgb_image, value=value, **kwargs)
+
+def get_black_border(rgb_image, **kwargs) -> CropParams:
+ """Crops the black border of the RGB.
+
+ Args:
+ rgb: RGB image, shape (H, W, 3).
+
+ Returns:
+ Crop parameters.
+ """
+
+ return get_border_params(rgb_image, value=0, **kwargs)
+
+def crop_image(image: np.ndarray, crop_params: CropParams) -> np.ndarray:
+ """Crops the image according to the crop parameters.
+
+ Args:
+ image: RGB or depth image, shape (H, W, 3) or (H, W).
+ crop_params: Crop parameters.
+
+ Returns:
+ Cropped image.
+ """
+ return image[crop_params.top:crop_params.bottom, crop_params.left:crop_params.right]
+
+def crop_images(*images: np.ndarray, crop_params: CropParams) -> Tuple[np.ndarray]:
+ """Crops the images according to the crop parameters.
+
+ Args:
+ images: RGB or depth images, shape (H, W, 3) or (H, W).
+ crop_params: Crop parameters.
+
+ Returns:
+ Cropped images.
+ """
+ return tuple(crop_image(image, crop_params) for image in images)
+
+def crop_black_or_white_border(rgb_image, *other_images: np.ndarray, tolerance=0.1, cut_off=20, level_diff_threshold=5) -> Tuple[np.ndarray]:
+ """Crops the white and black border of the RGB and depth images.
+
+ Args:
+ rgb: RGB image, shape (H, W, 3). This image is used to determine the border.
+ other_images: The other images to crop according to the border of the RGB image.
+ Returns:
+ Cropped RGB and other images.
+ """
+ # crop black border
+ crop_params = get_black_border(rgb_image, tolerance=tolerance, cut_off=cut_off, level_diff_threshold=level_diff_threshold)
+ cropped_images = crop_images(rgb_image, *other_images, crop_params=crop_params)
+
+ # crop white border
+ crop_params = get_white_border(cropped_images[0], tolerance=tolerance, cut_off=cut_off, level_diff_threshold=level_diff_threshold)
+ cropped_images = crop_images(*cropped_images, crop_params=crop_params)
+
+ return cropped_images
+
\ No newline at end of file
diff --git a/depth/metric_depth/zoedepth/data/sun_rgbd_loader.py b/depth/metric_depth/zoedepth/data/sun_rgbd_loader.py
new file mode 100644
index 0000000000000000000000000000000000000000..93f03683506350d6b61037d720a4b2c73bc37955
--- /dev/null
+++ b/depth/metric_depth/zoedepth/data/sun_rgbd_loader.py
@@ -0,0 +1,115 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
+import os
+
+import numpy as np
+import torch
+from PIL import Image
+from torch.utils.data import DataLoader, Dataset
+from torchvision import transforms
+
+
+class ToTensor(object):
+ def __init__(self):
+ # self.normalize = transforms.Normalize(
+ # mean=[0.485, 0.456, 0.406], std=[0.229, 0.224, 0.225])
+ self.normalize = lambda x : x
+
+ def __call__(self, sample):
+ image, depth = sample['image'], sample['depth']
+ image = self.to_tensor(image)
+ image = self.normalize(image)
+ depth = self.to_tensor(depth)
+
+ return {'image': image, 'depth': depth, 'dataset': "sunrgbd"}
+
+ def to_tensor(self, pic):
+
+ if isinstance(pic, np.ndarray):
+ img = torch.from_numpy(pic.transpose((2, 0, 1)))
+ return img
+
+ # # handle PIL Image
+ if pic.mode == 'I':
+ img = torch.from_numpy(np.array(pic, np.int32, copy=False))
+ elif pic.mode == 'I;16':
+ img = torch.from_numpy(np.array(pic, np.int16, copy=False))
+ else:
+ img = torch.ByteTensor(
+ torch.ByteStorage.from_buffer(pic.tobytes()))
+ # PIL image mode: 1, L, P, I, F, RGB, YCbCr, RGBA, CMYK
+ if pic.mode == 'YCbCr':
+ nchannel = 3
+ elif pic.mode == 'I;16':
+ nchannel = 1
+ else:
+ nchannel = len(pic.mode)
+ img = img.view(pic.size[1], pic.size[0], nchannel)
+
+ img = img.transpose(0, 1).transpose(0, 2).contiguous()
+ if isinstance(img, torch.ByteTensor):
+ return img.float()
+ else:
+ return img
+
+
+class SunRGBD(Dataset):
+ def __init__(self, data_dir_root):
+ # test_file_dirs = loadmat(train_test_file)['alltest'].squeeze()
+ # all_test = [t[0].replace("/n/fs/sun3d/data/", "") for t in test_file_dirs]
+ # self.all_test = [os.path.join(data_dir_root, t) for t in all_test]
+ import glob
+ # self.image_files = glob.glob(
+ # os.path.join(data_dir_root, 'rgb', 'rgb', '*'))
+ # self.depth_files = [
+ # r.replace("rgb/rgb", "gt/gt").replace("jpg", "png") for r in self.image_files]
+
+ self.image_files, self.depth_files = [], []
+ filenames = os.listdir(os.path.join(data_dir_root, 'rgb'))
+ for i, filename in enumerate(filenames):
+ self.image_files.append(os.path.join(data_dir_root, 'rgb', filename))
+ base_num = int(filename.replace('.jpg', '').replace('img-', ''))
+ self.depth_files.append(os.path.join(data_dir_root, 'depth', str(base_num) + '.png'))
+
+ self.transform = ToTensor()
+
+ def __getitem__(self, idx):
+ image_path = self.image_files[idx]
+ depth_path = self.depth_files[idx]
+
+ image = np.asarray(Image.open(image_path), dtype=np.float32) / 255.0
+ depth = np.asarray(Image.open(depth_path), dtype='uint16') / 10000.0
+ # print(depth, depth.min(), depth.max())
+ depth[depth > 8] = -1
+ depth = depth[..., None]
+ return self.transform(dict(image=image, depth=depth))
+
+ def __len__(self):
+ return len(self.image_files)
+
+
+def get_sunrgbd_loader(data_dir_root, batch_size=1, **kwargs):
+ dataset = SunRGBD(data_dir_root)
+ return DataLoader(dataset, batch_size, **kwargs)
diff --git a/depth/metric_depth/zoedepth/data/transforms.py b/depth/metric_depth/zoedepth/data/transforms.py
new file mode 100644
index 0000000000000000000000000000000000000000..374416dff24fb4fd55598f3946d6d6b091ddefc9
--- /dev/null
+++ b/depth/metric_depth/zoedepth/data/transforms.py
@@ -0,0 +1,481 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
+import math
+import random
+
+import cv2
+import numpy as np
+
+
+class RandomFliplr(object):
+ """Horizontal flip of the sample with given probability.
+ """
+
+ def __init__(self, probability=0.5):
+ """Init.
+
+ Args:
+ probability (float, optional): Flip probability. Defaults to 0.5.
+ """
+ self.__probability = probability
+
+ def __call__(self, sample):
+ prob = random.random()
+
+ if prob < self.__probability:
+ for k, v in sample.items():
+ if len(v.shape) >= 2:
+ sample[k] = np.fliplr(v).copy()
+
+ return sample
+
+
+def apply_min_size(sample, size, image_interpolation_method=cv2.INTER_AREA):
+ """Rezise the sample to ensure the given size. Keeps aspect ratio.
+
+ Args:
+ sample (dict): sample
+ size (tuple): image size
+
+ Returns:
+ tuple: new size
+ """
+ shape = list(sample["disparity"].shape)
+
+ if shape[0] >= size[0] and shape[1] >= size[1]:
+ return sample
+
+ scale = [0, 0]
+ scale[0] = size[0] / shape[0]
+ scale[1] = size[1] / shape[1]
+
+ scale = max(scale)
+
+ shape[0] = math.ceil(scale * shape[0])
+ shape[1] = math.ceil(scale * shape[1])
+
+ # resize
+ sample["image"] = cv2.resize(
+ sample["image"], tuple(shape[::-1]), interpolation=image_interpolation_method
+ )
+
+ sample["disparity"] = cv2.resize(
+ sample["disparity"], tuple(shape[::-1]), interpolation=cv2.INTER_NEAREST
+ )
+ sample["mask"] = cv2.resize(
+ sample["mask"].astype(np.float32),
+ tuple(shape[::-1]),
+ interpolation=cv2.INTER_NEAREST,
+ )
+ sample["mask"] = sample["mask"].astype(bool)
+
+ return tuple(shape)
+
+
+class RandomCrop(object):
+ """Get a random crop of the sample with the given size (width, height).
+ """
+
+ def __init__(
+ self,
+ width,
+ height,
+ resize_if_needed=False,
+ image_interpolation_method=cv2.INTER_AREA,
+ ):
+ """Init.
+
+ Args:
+ width (int): output width
+ height (int): output height
+ resize_if_needed (bool, optional): If True, sample might be upsampled to ensure
+ that a crop of size (width, height) is possbile. Defaults to False.
+ """
+ self.__size = (height, width)
+ self.__resize_if_needed = resize_if_needed
+ self.__image_interpolation_method = image_interpolation_method
+
+ def __call__(self, sample):
+
+ shape = sample["disparity"].shape
+
+ if self.__size[0] > shape[0] or self.__size[1] > shape[1]:
+ if self.__resize_if_needed:
+ shape = apply_min_size(
+ sample, self.__size, self.__image_interpolation_method
+ )
+ else:
+ raise Exception(
+ "Output size {} bigger than input size {}.".format(
+ self.__size, shape
+ )
+ )
+
+ offset = (
+ np.random.randint(shape[0] - self.__size[0] + 1),
+ np.random.randint(shape[1] - self.__size[1] + 1),
+ )
+
+ for k, v in sample.items():
+ if k == "code" or k == "basis":
+ continue
+
+ if len(sample[k].shape) >= 2:
+ sample[k] = v[
+ offset[0]: offset[0] + self.__size[0],
+ offset[1]: offset[1] + self.__size[1],
+ ]
+
+ return sample
+
+
+class Resize(object):
+ """Resize sample to given size (width, height).
+ """
+
+ def __init__(
+ self,
+ width,
+ height,
+ resize_target=True,
+ keep_aspect_ratio=False,
+ ensure_multiple_of=1,
+ resize_method="lower_bound",
+ image_interpolation_method=cv2.INTER_AREA,
+ letter_box=False,
+ ):
+ """Init.
+
+ Args:
+ width (int): desired output width
+ height (int): desired output height
+ resize_target (bool, optional):
+ True: Resize the full sample (image, mask, target).
+ False: Resize image only.
+ Defaults to True.
+ keep_aspect_ratio (bool, optional):
+ True: Keep the aspect ratio of the input sample.
+ Output sample might not have the given width and height, and
+ resize behaviour depends on the parameter 'resize_method'.
+ Defaults to False.
+ ensure_multiple_of (int, optional):
+ Output width and height is constrained to be multiple of this parameter.
+ Defaults to 1.
+ resize_method (str, optional):
+ "lower_bound": Output will be at least as large as the given size.
+ "upper_bound": Output will be at max as large as the given size. (Output size might be smaller than given size.)
+ "minimal": Scale as least as possible. (Output size might be smaller than given size.)
+ Defaults to "lower_bound".
+ """
+ self.__width = width
+ self.__height = height
+
+ self.__resize_target = resize_target
+ self.__keep_aspect_ratio = keep_aspect_ratio
+ self.__multiple_of = ensure_multiple_of
+ self.__resize_method = resize_method
+ self.__image_interpolation_method = image_interpolation_method
+ self.__letter_box = letter_box
+
+ def constrain_to_multiple_of(self, x, min_val=0, max_val=None):
+ y = (np.round(x / self.__multiple_of) * self.__multiple_of).astype(int)
+
+ if max_val is not None and y > max_val:
+ y = (np.floor(x / self.__multiple_of)
+ * self.__multiple_of).astype(int)
+
+ if y < min_val:
+ y = (np.ceil(x / self.__multiple_of)
+ * self.__multiple_of).astype(int)
+
+ return y
+
+ def get_size(self, width, height):
+ # determine new height and width
+ scale_height = self.__height / height
+ scale_width = self.__width / width
+
+ if self.__keep_aspect_ratio:
+ if self.__resize_method == "lower_bound":
+ # scale such that output size is lower bound
+ if scale_width > scale_height:
+ # fit width
+ scale_height = scale_width
+ else:
+ # fit height
+ scale_width = scale_height
+ elif self.__resize_method == "upper_bound":
+ # scale such that output size is upper bound
+ if scale_width < scale_height:
+ # fit width
+ scale_height = scale_width
+ else:
+ # fit height
+ scale_width = scale_height
+ elif self.__resize_method == "minimal":
+ # scale as least as possbile
+ if abs(1 - scale_width) < abs(1 - scale_height):
+ # fit width
+ scale_height = scale_width
+ else:
+ # fit height
+ scale_width = scale_height
+ else:
+ raise ValueError(
+ f"resize_method {self.__resize_method} not implemented"
+ )
+
+ if self.__resize_method == "lower_bound":
+ new_height = self.constrain_to_multiple_of(
+ scale_height * height, min_val=self.__height
+ )
+ new_width = self.constrain_to_multiple_of(
+ scale_width * width, min_val=self.__width
+ )
+ elif self.__resize_method == "upper_bound":
+ new_height = self.constrain_to_multiple_of(
+ scale_height * height, max_val=self.__height
+ )
+ new_width = self.constrain_to_multiple_of(
+ scale_width * width, max_val=self.__width
+ )
+ elif self.__resize_method == "minimal":
+ new_height = self.constrain_to_multiple_of(scale_height * height)
+ new_width = self.constrain_to_multiple_of(scale_width * width)
+ else:
+ raise ValueError(
+ f"resize_method {self.__resize_method} not implemented")
+
+ return (new_width, new_height)
+
+ def make_letter_box(self, sample):
+ top = bottom = (self.__height - sample.shape[0]) // 2
+ left = right = (self.__width - sample.shape[1]) // 2
+ sample = cv2.copyMakeBorder(
+ sample, top, bottom, left, right, cv2.BORDER_CONSTANT, None, 0)
+ return sample
+
+ def __call__(self, sample):
+ width, height = self.get_size(
+ sample["image"].shape[1], sample["image"].shape[0]
+ )
+
+ # resize sample
+ sample["image"] = cv2.resize(
+ sample["image"],
+ (width, height),
+ interpolation=self.__image_interpolation_method,
+ )
+
+ if self.__letter_box:
+ sample["image"] = self.make_letter_box(sample["image"])
+
+ if self.__resize_target:
+ if "disparity" in sample:
+ sample["disparity"] = cv2.resize(
+ sample["disparity"],
+ (width, height),
+ interpolation=cv2.INTER_NEAREST,
+ )
+
+ if self.__letter_box:
+ sample["disparity"] = self.make_letter_box(
+ sample["disparity"])
+
+ if "depth" in sample:
+ sample["depth"] = cv2.resize(
+ sample["depth"], (width,
+ height), interpolation=cv2.INTER_NEAREST
+ )
+
+ if self.__letter_box:
+ sample["depth"] = self.make_letter_box(sample["depth"])
+
+ sample["mask"] = cv2.resize(
+ sample["mask"].astype(np.float32),
+ (width, height),
+ interpolation=cv2.INTER_NEAREST,
+ )
+
+ if self.__letter_box:
+ sample["mask"] = self.make_letter_box(sample["mask"])
+
+ sample["mask"] = sample["mask"].astype(bool)
+
+ return sample
+
+
+class ResizeFixed(object):
+ def __init__(self, size):
+ self.__size = size
+
+ def __call__(self, sample):
+ sample["image"] = cv2.resize(
+ sample["image"], self.__size[::-1], interpolation=cv2.INTER_LINEAR
+ )
+
+ sample["disparity"] = cv2.resize(
+ sample["disparity"], self.__size[::-
+ 1], interpolation=cv2.INTER_NEAREST
+ )
+
+ sample["mask"] = cv2.resize(
+ sample["mask"].astype(np.float32),
+ self.__size[::-1],
+ interpolation=cv2.INTER_NEAREST,
+ )
+ sample["mask"] = sample["mask"].astype(bool)
+
+ return sample
+
+
+class Rescale(object):
+ """Rescale target values to the interval [0, max_val].
+ If input is constant, values are set to max_val / 2.
+ """
+
+ def __init__(self, max_val=1.0, use_mask=True):
+ """Init.
+
+ Args:
+ max_val (float, optional): Max output value. Defaults to 1.0.
+ use_mask (bool, optional): Only operate on valid pixels (mask == True). Defaults to True.
+ """
+ self.__max_val = max_val
+ self.__use_mask = use_mask
+
+ def __call__(self, sample):
+ disp = sample["disparity"]
+
+ if self.__use_mask:
+ mask = sample["mask"]
+ else:
+ mask = np.ones_like(disp, dtype=np.bool)
+
+ if np.sum(mask) == 0:
+ return sample
+
+ min_val = np.min(disp[mask])
+ max_val = np.max(disp[mask])
+
+ if max_val > min_val:
+ sample["disparity"][mask] = (
+ (disp[mask] - min_val) / (max_val - min_val) * self.__max_val
+ )
+ else:
+ sample["disparity"][mask] = np.ones_like(
+ disp[mask]) * self.__max_val / 2.0
+
+ return sample
+
+
+# mean=[0.485, 0.456, 0.406], std=[0.229, 0.224, 0.225]
+class NormalizeImage(object):
+ """Normlize image by given mean and std.
+ """
+
+ def __init__(self, mean, std):
+ self.__mean = mean
+ self.__std = std
+
+ def __call__(self, sample):
+ sample["image"] = (sample["image"] - self.__mean) / self.__std
+
+ return sample
+
+
+class DepthToDisparity(object):
+ """Convert depth to disparity. Removes depth from sample.
+ """
+
+ def __init__(self, eps=1e-4):
+ self.__eps = eps
+
+ def __call__(self, sample):
+ assert "depth" in sample
+
+ sample["mask"][sample["depth"] < self.__eps] = False
+
+ sample["disparity"] = np.zeros_like(sample["depth"])
+ sample["disparity"][sample["depth"] >= self.__eps] = (
+ 1.0 / sample["depth"][sample["depth"] >= self.__eps]
+ )
+
+ del sample["depth"]
+
+ return sample
+
+
+class DisparityToDepth(object):
+ """Convert disparity to depth. Removes disparity from sample.
+ """
+
+ def __init__(self, eps=1e-4):
+ self.__eps = eps
+
+ def __call__(self, sample):
+ assert "disparity" in sample
+
+ disp = np.abs(sample["disparity"])
+ sample["mask"][disp < self.__eps] = False
+
+ # print(sample["disparity"])
+ # print(sample["mask"].sum())
+ # exit()
+
+ sample["depth"] = np.zeros_like(disp)
+ sample["depth"][disp >= self.__eps] = (
+ 1.0 / disp[disp >= self.__eps]
+ )
+
+ del sample["disparity"]
+
+ return sample
+
+
+class PrepareForNet(object):
+ """Prepare sample for usage as network input.
+ """
+
+ def __init__(self):
+ pass
+
+ def __call__(self, sample):
+ image = np.transpose(sample["image"], (2, 0, 1))
+ sample["image"] = np.ascontiguousarray(image).astype(np.float32)
+
+ if "mask" in sample:
+ sample["mask"] = sample["mask"].astype(np.float32)
+ sample["mask"] = np.ascontiguousarray(sample["mask"])
+
+ if "disparity" in sample:
+ disparity = sample["disparity"].astype(np.float32)
+ sample["disparity"] = np.ascontiguousarray(disparity)
+
+ if "depth" in sample:
+ depth = sample["depth"].astype(np.float32)
+ sample["depth"] = np.ascontiguousarray(depth)
+
+ return sample
diff --git a/depth/metric_depth/zoedepth/data/vkitti.py b/depth/metric_depth/zoedepth/data/vkitti.py
new file mode 100644
index 0000000000000000000000000000000000000000..72a2e5a8346f6e630ede0e28d6959725af8d7e72
--- /dev/null
+++ b/depth/metric_depth/zoedepth/data/vkitti.py
@@ -0,0 +1,151 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
+import torch
+from torch.utils.data import Dataset, DataLoader
+from torchvision import transforms
+import os
+
+from PIL import Image
+import numpy as np
+import cv2
+
+
+class ToTensor(object):
+ def __init__(self):
+ self.normalize = transforms.Normalize(
+ mean=[0.485, 0.456, 0.406], std=[0.229, 0.224, 0.225])
+ # self.resize = transforms.Resize((375, 1242))
+
+ def __call__(self, sample):
+ image, depth = sample['image'], sample['depth']
+
+ image = self.to_tensor(image)
+ image = self.normalize(image)
+ depth = self.to_tensor(depth)
+
+ # image = self.resize(image)
+
+ return {'image': image, 'depth': depth, 'dataset': "vkitti"}
+
+ def to_tensor(self, pic):
+
+ if isinstance(pic, np.ndarray):
+ img = torch.from_numpy(pic.transpose((2, 0, 1)))
+ return img
+
+ # # handle PIL Image
+ if pic.mode == 'I':
+ img = torch.from_numpy(np.array(pic, np.int32, copy=False))
+ elif pic.mode == 'I;16':
+ img = torch.from_numpy(np.array(pic, np.int16, copy=False))
+ else:
+ img = torch.ByteTensor(
+ torch.ByteStorage.from_buffer(pic.tobytes()))
+ # PIL image mode: 1, L, P, I, F, RGB, YCbCr, RGBA, CMYK
+ if pic.mode == 'YCbCr':
+ nchannel = 3
+ elif pic.mode == 'I;16':
+ nchannel = 1
+ else:
+ nchannel = len(pic.mode)
+ img = img.view(pic.size[1], pic.size[0], nchannel)
+
+ img = img.transpose(0, 1).transpose(0, 2).contiguous()
+ if isinstance(img, torch.ByteTensor):
+ return img.float()
+ else:
+ return img
+
+
+class VKITTI(Dataset):
+ def __init__(self, data_dir_root, do_kb_crop=True):
+ import glob
+ # image paths are of the form /{HR, LR}//{color, depth_filled}/*.png
+ self.image_files = glob.glob(os.path.join(
+ data_dir_root, "test_color", '*.png'))
+ self.depth_files = [r.replace("test_color", "test_depth")
+ for r in self.image_files]
+ self.do_kb_crop = True
+ self.transform = ToTensor()
+
+ def __getitem__(self, idx):
+ image_path = self.image_files[idx]
+ depth_path = self.depth_files[idx]
+
+ image = Image.open(image_path)
+ depth = Image.open(depth_path)
+ depth = cv2.imread(depth_path, cv2.IMREAD_ANYCOLOR |
+ cv2.IMREAD_ANYDEPTH)
+ print("dpeth min max", depth.min(), depth.max())
+
+ # print(np.shape(image))
+ # print(np.shape(depth))
+
+ # depth[depth > 8] = -1
+
+ if self.do_kb_crop and False:
+ height = image.height
+ width = image.width
+ top_margin = int(height - 352)
+ left_margin = int((width - 1216) / 2)
+ depth = depth.crop(
+ (left_margin, top_margin, left_margin + 1216, top_margin + 352))
+ image = image.crop(
+ (left_margin, top_margin, left_margin + 1216, top_margin + 352))
+ # uv = uv[:, top_margin:top_margin + 352, left_margin:left_margin + 1216]
+
+ image = np.asarray(image, dtype=np.float32) / 255.0
+ # depth = np.asarray(depth, dtype=np.uint16) /1.
+ depth = depth[..., None]
+ sample = dict(image=image, depth=depth)
+
+ # return sample
+ sample = self.transform(sample)
+
+ if idx == 0:
+ print(sample["image"].shape)
+
+ return sample
+
+ def __len__(self):
+ return len(self.image_files)
+
+
+def get_vkitti_loader(data_dir_root, batch_size=1, **kwargs):
+ dataset = VKITTI(data_dir_root)
+ return DataLoader(dataset, batch_size, **kwargs)
+
+
+if __name__ == "__main__":
+ loader = get_vkitti_loader(
+ data_dir_root="/home/bhatsf/shortcuts/datasets/vkitti_test")
+ print("Total files", len(loader.dataset))
+ for i, sample in enumerate(loader):
+ print(sample["image"].shape)
+ print(sample["depth"].shape)
+ print(sample["dataset"])
+ print(sample['depth'].min(), sample['depth'].max())
+ if i > 5:
+ break
diff --git a/depth/metric_depth/zoedepth/data/vkitti2.py b/depth/metric_depth/zoedepth/data/vkitti2.py
new file mode 100644
index 0000000000000000000000000000000000000000..d591fef5ec4e0c341361286f34dc5ea8b70614a0
--- /dev/null
+++ b/depth/metric_depth/zoedepth/data/vkitti2.py
@@ -0,0 +1,187 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
+import os
+
+import cv2
+import numpy as np
+import torch
+from PIL import Image
+from torch.utils.data import DataLoader, Dataset
+from torchvision import transforms
+
+
+class ToTensor(object):
+ def __init__(self):
+ # self.normalize = transforms.Normalize(
+ # mean=[0.485, 0.456, 0.406], std=[0.229, 0.224, 0.225])
+ self.normalize = lambda x: x
+ # self.resize = transforms.Resize((375, 1242))
+
+ def __call__(self, sample):
+ image, depth = sample['image'], sample['depth']
+
+ image = self.to_tensor(image)
+ image = self.normalize(image)
+ depth = self.to_tensor(depth)
+
+ # image = self.resize(image)
+
+ return {'image': image, 'depth': depth, 'dataset': "vkitti"}
+
+ def to_tensor(self, pic):
+
+ if isinstance(pic, np.ndarray):
+ img = torch.from_numpy(pic.transpose((2, 0, 1)))
+ return img
+
+ # # handle PIL Image
+ if pic.mode == 'I':
+ img = torch.from_numpy(np.array(pic, np.int32, copy=False))
+ elif pic.mode == 'I;16':
+ img = torch.from_numpy(np.array(pic, np.int16, copy=False))
+ else:
+ img = torch.ByteTensor(
+ torch.ByteStorage.from_buffer(pic.tobytes()))
+ # PIL image mode: 1, L, P, I, F, RGB, YCbCr, RGBA, CMYK
+ if pic.mode == 'YCbCr':
+ nchannel = 3
+ elif pic.mode == 'I;16':
+ nchannel = 1
+ else:
+ nchannel = len(pic.mode)
+ img = img.view(pic.size[1], pic.size[0], nchannel)
+
+ img = img.transpose(0, 1).transpose(0, 2).contiguous()
+ if isinstance(img, torch.ByteTensor):
+ return img.float()
+ else:
+ return img
+
+
+class VKITTI2(Dataset):
+ def __init__(self, data_dir_root, do_kb_crop=True, split="test"):
+ import glob
+
+ # image paths are of the form /rgb///frames//Camera<0,1>/rgb_{}.jpg
+ self.image_files = glob.glob(os.path.join(
+ data_dir_root, "**", "frames", "rgb", "Camera_0", '*.jpg'), recursive=True)
+ self.depth_files = [r.replace("/rgb/", "/depth/").replace(
+ "rgb_", "depth_").replace(".jpg", ".png") for r in self.image_files]
+ self.do_kb_crop = True
+ self.transform = ToTensor()
+
+ # If train test split is not created, then create one.
+ # Split is such that 8% of the frames from each scene are used for testing.
+ if not os.path.exists(os.path.join(data_dir_root, "train.txt")):
+ import random
+ scenes = set([os.path.basename(os.path.dirname(
+ os.path.dirname(os.path.dirname(f)))) for f in self.image_files])
+ train_files = []
+ test_files = []
+ for scene in scenes:
+ scene_files = [f for f in self.image_files if os.path.basename(
+ os.path.dirname(os.path.dirname(os.path.dirname(f)))) == scene]
+ random.shuffle(scene_files)
+ train_files.extend(scene_files[:int(len(scene_files) * 0.92)])
+ test_files.extend(scene_files[int(len(scene_files) * 0.92):])
+ with open(os.path.join(data_dir_root, "train.txt"), "w") as f:
+ f.write("\n".join(train_files))
+ with open(os.path.join(data_dir_root, "test.txt"), "w") as f:
+ f.write("\n".join(test_files))
+
+ if split == "train":
+ with open(os.path.join(data_dir_root, "train.txt"), "r") as f:
+ self.image_files = f.read().splitlines()
+ self.depth_files = [r.replace("/rgb/", "/depth/").replace(
+ "rgb_", "depth_").replace(".jpg", ".png") for r in self.image_files]
+ elif split == "test":
+ with open(os.path.join(data_dir_root, "test.txt"), "r") as f:
+ self.image_files = f.read().splitlines()
+ self.depth_files = [r.replace("/rgb/", "/depth/").replace(
+ "rgb_", "depth_").replace(".jpg", ".png") for r in self.image_files]
+
+ def __getitem__(self, idx):
+ image_path = self.image_files[idx]
+ depth_path = self.depth_files[idx]
+
+ image = Image.open(image_path)
+ # depth = Image.open(depth_path)
+ depth = cv2.imread(depth_path, cv2.IMREAD_ANYCOLOR |
+ cv2.IMREAD_ANYDEPTH) / 100.0 # cm to m
+ depth = Image.fromarray(depth)
+ # print("dpeth min max", depth.min(), depth.max())
+
+ # print(np.shape(image))
+ # print(np.shape(depth))
+
+ if self.do_kb_crop:
+ if idx == 0:
+ print("Using KB input crop")
+ height = image.height
+ width = image.width
+ top_margin = int(height - 352)
+ left_margin = int((width - 1216) / 2)
+ depth = depth.crop(
+ (left_margin, top_margin, left_margin + 1216, top_margin + 352))
+ image = image.crop(
+ (left_margin, top_margin, left_margin + 1216, top_margin + 352))
+ # uv = uv[:, top_margin:top_margin + 352, left_margin:left_margin + 1216]
+
+ image = np.asarray(image, dtype=np.float32) / 255.0
+ # depth = np.asarray(depth, dtype=np.uint16) /1.
+ depth = np.asarray(depth, dtype=np.float32) / 1.
+ depth[depth > 80] = -1
+
+ depth = depth[..., None]
+ sample = dict(image=image, depth=depth)
+
+ # return sample
+ sample = self.transform(sample)
+
+ if idx == 0:
+ print(sample["image"].shape)
+
+ return sample
+
+ def __len__(self):
+ return len(self.image_files)
+
+
+def get_vkitti2_loader(data_dir_root, batch_size=1, **kwargs):
+ dataset = VKITTI2(data_dir_root)
+ return DataLoader(dataset, batch_size, **kwargs)
+
+
+if __name__ == "__main__":
+ loader = get_vkitti2_loader(
+ data_dir_root="/home/bhatsf/shortcuts/datasets/vkitti2")
+ print("Total files", len(loader.dataset))
+ for i, sample in enumerate(loader):
+ print(sample["image"].shape)
+ print(sample["depth"].shape)
+ print(sample["dataset"])
+ print(sample['depth'].min(), sample['depth'].max())
+ if i > 5:
+ break
diff --git a/depth/metric_depth/zoedepth/models/__init__.py b/depth/metric_depth/zoedepth/models/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..5f2668792389157609abb2a0846fb620e7d67eb9
--- /dev/null
+++ b/depth/metric_depth/zoedepth/models/__init__.py
@@ -0,0 +1,24 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
diff --git a/depth/metric_depth/zoedepth/models/base_models/__init__.py b/depth/metric_depth/zoedepth/models/base_models/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..5f2668792389157609abb2a0846fb620e7d67eb9
--- /dev/null
+++ b/depth/metric_depth/zoedepth/models/base_models/__init__.py
@@ -0,0 +1,24 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
diff --git a/depth/metric_depth/zoedepth/models/base_models/depth_anything.py b/depth/metric_depth/zoedepth/models/base_models/depth_anything.py
new file mode 100644
index 0000000000000000000000000000000000000000..e0192cb3a77084eb906a9b8f34711d8b0f3b78c3
--- /dev/null
+++ b/depth/metric_depth/zoedepth/models/base_models/depth_anything.py
@@ -0,0 +1,376 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
+import torch
+import torch.nn as nn
+import numpy as np
+from torchvision.transforms import Normalize
+from depth.metric_depth.zoedepth.models.base_models.dpt_dinov2.dpt import DPT_DINOv2
+
+
+def denormalize(x):
+ """Reverses the imagenet normalization applied to the input.
+
+ Args:
+ x (torch.Tensor - shape(N,3,H,W)): input tensor
+
+ Returns:
+ torch.Tensor - shape(N,3,H,W): Denormalized input
+ """
+ mean = torch.Tensor([0.485, 0.456, 0.406]).view(1, 3, 1, 1).to(x.device)
+ std = torch.Tensor([0.229, 0.224, 0.225]).view(1, 3, 1, 1).to(x.device)
+ return x * std + mean
+
+def get_activation(name, bank):
+ def hook(model, input, output):
+ bank[name] = output
+ return hook
+
+
+class Resize(object):
+ """Resize sample to given size (width, height).
+ """
+
+ def __init__(
+ self,
+ width,
+ height,
+ resize_target=True,
+ keep_aspect_ratio=False,
+ ensure_multiple_of=1,
+ resize_method="lower_bound",
+ ):
+ """Init.
+ Args:
+ width (int): desired output width
+ height (int): desired output height
+ resize_target (bool, optional):
+ True: Resize the full sample (image, mask, target).
+ False: Resize image only.
+ Defaults to True.
+ keep_aspect_ratio (bool, optional):
+ True: Keep the aspect ratio of the input sample.
+ Output sample might not have the given width and height, and
+ resize behaviour depends on the parameter 'resize_method'.
+ Defaults to False.
+ ensure_multiple_of (int, optional):
+ Output width and height is constrained to be multiple of this parameter.
+ Defaults to 1.
+ resize_method (str, optional):
+ "lower_bound": Output will be at least as large as the given size.
+ "upper_bound": Output will be at max as large as the given size. (Output size might be smaller than given size.)
+ "minimal": Scale as least as possible. (Output size might be smaller than given size.)
+ Defaults to "lower_bound".
+ """
+ # print("Params passed to Resize transform:")
+ # print("\twidth: ", width)
+ # print("\theight: ", height)
+ # print("\tresize_target: ", resize_target)
+ # print("\tkeep_aspect_ratio: ", keep_aspect_ratio)
+ # print("\tensure_multiple_of: ", ensure_multiple_of)
+ # print("\tresize_method: ", resize_method)
+
+ self.__width = width
+ self.__height = height
+
+ self.__keep_aspect_ratio = keep_aspect_ratio
+ self.__multiple_of = ensure_multiple_of
+ self.__resize_method = resize_method
+
+ def constrain_to_multiple_of(self, x, min_val=0, max_val=None):
+ y = (np.round(x / self.__multiple_of) * self.__multiple_of).astype(int)
+
+ if max_val is not None and y > max_val:
+ y = (np.floor(x / self.__multiple_of)
+ * self.__multiple_of).astype(int)
+
+ if y < min_val:
+ y = (np.ceil(x / self.__multiple_of)
+ * self.__multiple_of).astype(int)
+
+ return y
+
+ def get_size(self, width, height):
+ # determine new height and width
+ scale_height = self.__height / height
+ scale_width = self.__width / width
+
+ if self.__keep_aspect_ratio:
+ if self.__resize_method == "lower_bound":
+ # scale such that output size is lower bound
+ if scale_width > scale_height:
+ # fit width
+ scale_height = scale_width
+ else:
+ # fit height
+ scale_width = scale_height
+ elif self.__resize_method == "upper_bound":
+ # scale such that output size is upper bound
+ if scale_width < scale_height:
+ # fit width
+ scale_height = scale_width
+ else:
+ # fit height
+ scale_width = scale_height
+ elif self.__resize_method == "minimal":
+ # scale as least as possbile
+ if abs(1 - scale_width) < abs(1 - scale_height):
+ # fit width
+ scale_height = scale_width
+ else:
+ # fit height
+ scale_width = scale_height
+ else:
+ raise ValueError(
+ f"resize_method {self.__resize_method} not implemented"
+ )
+
+ if self.__resize_method == "lower_bound":
+ new_height = self.constrain_to_multiple_of(
+ scale_height * height, min_val=self.__height
+ )
+ new_width = self.constrain_to_multiple_of(
+ scale_width * width, min_val=self.__width
+ )
+ elif self.__resize_method == "upper_bound":
+ new_height = self.constrain_to_multiple_of(
+ scale_height * height, max_val=self.__height
+ )
+ new_width = self.constrain_to_multiple_of(
+ scale_width * width, max_val=self.__width
+ )
+ elif self.__resize_method == "minimal":
+ new_height = self.constrain_to_multiple_of(scale_height * height)
+ new_width = self.constrain_to_multiple_of(scale_width * width)
+ else:
+ raise ValueError(
+ f"resize_method {self.__resize_method} not implemented")
+
+ return (int(new_width), int(new_height))
+
+ def __call__(self, x):
+ width, height = self.get_size(*x.shape[-2:][::-1])
+ return nn.functional.interpolate(x, (height, width), mode='bilinear', align_corners=True)
+
+class PrepForMidas(object):
+ def __init__(self, resize_mode="minimal", keep_aspect_ratio=True, img_size=384, do_resize=True):
+ if isinstance(img_size, int):
+ img_size = (img_size, img_size)
+ net_h, net_w = img_size
+ # self.normalization = Normalize(
+ # mean=[0.5, 0.5, 0.5], std=[0.5, 0.5, 0.5])
+ self.normalization = Normalize(
+ mean=[0.485, 0.456, 0.406], std=[0.229, 0.224, 0.225])
+ self.resizer = Resize(net_w, net_h, keep_aspect_ratio=keep_aspect_ratio, ensure_multiple_of=14, resize_method=resize_mode) \
+ if do_resize else nn.Identity()
+
+ def __call__(self, x):
+ return self.normalization(self.resizer(x))
+
+
+class DepthAnythingCore(nn.Module):
+ def __init__(self, midas, trainable=False, fetch_features=True, layer_names=('out_conv', 'l4_rn', 'r4', 'r3', 'r2', 'r1'), freeze_bn=False, keep_aspect_ratio=True,
+ img_size=384, **kwargs):
+ """Midas Base model used for multi-scale feature extraction.
+
+ Args:
+ midas (torch.nn.Module): Midas model.
+ trainable (bool, optional): Train midas model. Defaults to False.
+ fetch_features (bool, optional): Extract multi-scale features. Defaults to True.
+ layer_names (tuple, optional): Layers used for feature extraction. Order = (head output features, last layer features, ...decoder features). Defaults to ('out_conv', 'l4_rn', 'r4', 'r3', 'r2', 'r1').
+ freeze_bn (bool, optional): Freeze BatchNorm. Generally results in better finetuning performance. Defaults to False.
+ keep_aspect_ratio (bool, optional): Keep the aspect ratio of input images while resizing. Defaults to True.
+ img_size (int, tuple, optional): Input resolution. Defaults to 384.
+ """
+ super().__init__()
+ self.core = midas
+ self.output_channels = None
+ self.core_out = {}
+ self.trainable = trainable
+ self.fetch_features = fetch_features
+ # midas.scratch.output_conv = nn.Identity()
+ self.handles = []
+ # self.layer_names = ['out_conv','l4_rn', 'r4', 'r3', 'r2', 'r1']
+ self.layer_names = layer_names
+
+ self.set_trainable(trainable)
+ self.set_fetch_features(fetch_features)
+
+ self.prep = PrepForMidas(keep_aspect_ratio=keep_aspect_ratio,
+ img_size=img_size, do_resize=kwargs.get('do_resize', True))
+
+ if freeze_bn:
+ self.freeze_bn()
+
+ def set_trainable(self, trainable):
+ self.trainable = trainable
+ if trainable:
+ self.unfreeze()
+ else:
+ self.freeze()
+ return self
+
+ def set_fetch_features(self, fetch_features):
+ self.fetch_features = fetch_features
+ if fetch_features:
+ if len(self.handles) == 0:
+ self.attach_hooks(self.core)
+ else:
+ self.remove_hooks()
+ return self
+
+ def freeze(self):
+ for p in self.parameters():
+ p.requires_grad = False
+ self.trainable = False
+ return self
+
+ def unfreeze(self):
+ for p in self.parameters():
+ p.requires_grad = True
+ self.trainable = True
+ return self
+
+ def freeze_bn(self):
+ for m in self.modules():
+ if isinstance(m, nn.BatchNorm2d):
+ m.eval()
+ return self
+
+ def forward(self, x, denorm=False, return_rel_depth=False):
+ # print('input to midas:', x.shape)
+ with torch.no_grad():
+ if denorm:
+ x = denormalize(x)
+ x = self.prep(x)
+
+ with torch.set_grad_enabled(self.trainable):
+
+ rel_depth, depth_features = self.core(x)
+ if not self.fetch_features:
+ return rel_depth
+ out = [self.core_out[k] for k in self.layer_names]
+
+ if return_rel_depth:
+ return rel_depth, out, depth_features
+ return out
+
+ def get_rel_pos_params(self):
+ for name, p in self.core.pretrained.named_parameters():
+ if "pos_embed" in name:
+ yield p
+
+ def get_enc_params_except_rel_pos(self):
+ for name, p in self.core.pretrained.named_parameters():
+ if "pos_embed" not in name:
+ yield p
+
+ def freeze_encoder(self, freeze_rel_pos=False):
+ if freeze_rel_pos:
+ for p in self.core.pretrained.parameters():
+ p.requires_grad = False
+ else:
+ for p in self.get_enc_params_except_rel_pos():
+ p.requires_grad = False
+ return self
+
+ def attach_hooks(self, midas):
+ if len(self.handles) > 0:
+ self.remove_hooks()
+ if "out_conv" in self.layer_names:
+ self.handles.append(list(midas.depth_head.scratch.output_conv2.children())[
+ 1].register_forward_hook(get_activation("out_conv", self.core_out)))
+ if "r4" in self.layer_names:
+ self.handles.append(midas.depth_head.scratch.refinenet4.register_forward_hook(
+ get_activation("r4", self.core_out)))
+ if "r3" in self.layer_names:
+ self.handles.append(midas.depth_head.scratch.refinenet3.register_forward_hook(
+ get_activation("r3", self.core_out)))
+ if "r2" in self.layer_names:
+ self.handles.append(midas.depth_head.scratch.refinenet2.register_forward_hook(
+ get_activation("r2", self.core_out)))
+ if "r1" in self.layer_names:
+ self.handles.append(midas.depth_head.scratch.refinenet1.register_forward_hook(
+ get_activation("r1", self.core_out)))
+ if "l4_rn" in self.layer_names:
+ self.handles.append(midas.depth_head.scratch.layer4_rn.register_forward_hook(
+ get_activation("l4_rn", self.core_out)))
+
+ return self
+
+ def remove_hooks(self):
+ for h in self.handles:
+ h.remove()
+ return self
+
+ def __del__(self):
+ self.remove_hooks()
+
+ def set_output_channels(self):
+ self.output_channels = [256, 256, 256, 256, 256]
+
+ @staticmethod
+ def build(midas_model_type="dinov2_large", train_midas=False, use_pretrained_midas=True, fetch_features=False, freeze_bn=True, force_keep_ar=False, force_reload=False, **kwargs):
+ if "img_size" in kwargs:
+ kwargs = DepthAnythingCore.parse_img_size(kwargs)
+ img_size = kwargs.pop("img_size", [384, 384])
+
+ depth_anything = DPT_DINOv2(out_channels=[256, 512, 1024, 1024], use_clstoken=False)
+
+ state_dict = torch.load('depth/checkpoints/depth_anything_vitl14.pth', map_location='cpu')
+ depth_anything.load_state_dict(state_dict)
+
+ kwargs.update({'keep_aspect_ratio': force_keep_ar})
+
+ depth_anything_core = DepthAnythingCore(depth_anything, trainable=train_midas, fetch_features=fetch_features,
+ freeze_bn=freeze_bn, img_size=img_size, **kwargs)
+
+ depth_anything_core.set_output_channels()
+ return depth_anything_core
+
+ @staticmethod
+ def parse_img_size(config):
+ assert 'img_size' in config
+ if isinstance(config['img_size'], str):
+ assert "," in config['img_size'], "img_size should be a string with comma separated img_size=H,W"
+ config['img_size'] = list(map(int, config['img_size'].split(",")))
+ assert len(
+ config['img_size']) == 2, "img_size should be a string with comma separated img_size=H,W"
+ elif isinstance(config['img_size'], int):
+ config['img_size'] = [config['img_size'], config['img_size']]
+ else:
+ assert isinstance(config['img_size'], list) and len(
+ config['img_size']) == 2, "img_size should be a list of H,W"
+ return config
+
+
+nchannels2models = {
+ tuple([256]*5): ["DPT_BEiT_L_384", "DPT_BEiT_L_512", "DPT_BEiT_B_384", "DPT_SwinV2_L_384", "DPT_SwinV2_B_384", "DPT_SwinV2_T_256", "DPT_Large", "DPT_Hybrid"],
+ (512, 256, 128, 64, 64): ["MiDaS_small"]
+}
+
+# Model name to number of output channels
+MIDAS_SETTINGS = {m: k for k, v in nchannels2models.items()
+ for m in v
+ }
diff --git a/depth/metric_depth/zoedepth/models/base_models/dpt_dinov2/blocks.py b/depth/metric_depth/zoedepth/models/base_models/dpt_dinov2/blocks.py
new file mode 100644
index 0000000000000000000000000000000000000000..38dbcfeffc0c38ef51bcb20dfd347e50b2a60616
--- /dev/null
+++ b/depth/metric_depth/zoedepth/models/base_models/dpt_dinov2/blocks.py
@@ -0,0 +1,153 @@
+import torch.nn as nn
+
+
+def _make_scratch(in_shape, out_shape, groups=1, expand=False):
+ scratch = nn.Module()
+
+ out_shape1 = out_shape
+ out_shape2 = out_shape
+ out_shape3 = out_shape
+ if len(in_shape) >= 4:
+ out_shape4 = out_shape
+
+ if expand:
+ out_shape1 = out_shape
+ out_shape2 = out_shape*2
+ out_shape3 = out_shape*4
+ if len(in_shape) >= 4:
+ out_shape4 = out_shape*8
+
+ scratch.layer1_rn = nn.Conv2d(
+ in_shape[0], out_shape1, kernel_size=3, stride=1, padding=1, bias=False, groups=groups
+ )
+ scratch.layer2_rn = nn.Conv2d(
+ in_shape[1], out_shape2, kernel_size=3, stride=1, padding=1, bias=False, groups=groups
+ )
+ scratch.layer3_rn = nn.Conv2d(
+ in_shape[2], out_shape3, kernel_size=3, stride=1, padding=1, bias=False, groups=groups
+ )
+ if len(in_shape) >= 4:
+ scratch.layer4_rn = nn.Conv2d(
+ in_shape[3], out_shape4, kernel_size=3, stride=1, padding=1, bias=False, groups=groups
+ )
+
+ return scratch
+
+
+class ResidualConvUnit(nn.Module):
+ """Residual convolution module.
+ """
+
+ def __init__(self, features, activation, bn):
+ """Init.
+
+ Args:
+ features (int): number of features
+ """
+ super().__init__()
+
+ self.bn = bn
+
+ self.groups=1
+
+ self.conv1 = nn.Conv2d(
+ features, features, kernel_size=3, stride=1, padding=1, bias=True, groups=self.groups
+ )
+
+ self.conv2 = nn.Conv2d(
+ features, features, kernel_size=3, stride=1, padding=1, bias=True, groups=self.groups
+ )
+
+ if self.bn==True:
+ self.bn1 = nn.BatchNorm2d(features)
+ self.bn2 = nn.BatchNorm2d(features)
+
+ self.activation = activation
+
+ self.skip_add = nn.quantized.FloatFunctional()
+
+ def forward(self, x):
+ """Forward pass.
+
+ Args:
+ x (tensor): input
+
+ Returns:
+ tensor: output
+ """
+
+ out = self.activation(x)
+ out = self.conv1(out)
+ if self.bn==True:
+ out = self.bn1(out)
+
+ out = self.activation(out)
+ out = self.conv2(out)
+ if self.bn==True:
+ out = self.bn2(out)
+
+ if self.groups > 1:
+ out = self.conv_merge(out)
+
+ return self.skip_add.add(out, x)
+
+
+class FeatureFusionBlock(nn.Module):
+ """Feature fusion block.
+ """
+
+ def __init__(self, features, activation, deconv=False, bn=False, expand=False, align_corners=True, size=None):
+ """Init.
+
+ Args:
+ features (int): number of features
+ """
+ super(FeatureFusionBlock, self).__init__()
+
+ self.deconv = deconv
+ self.align_corners = align_corners
+
+ self.groups=1
+
+ self.expand = expand
+ out_features = features
+ if self.expand==True:
+ out_features = features//2
+
+ self.out_conv = nn.Conv2d(features, out_features, kernel_size=1, stride=1, padding=0, bias=True, groups=1)
+
+ self.resConfUnit1 = ResidualConvUnit(features, activation, bn)
+ self.resConfUnit2 = ResidualConvUnit(features, activation, bn)
+
+ self.skip_add = nn.quantized.FloatFunctional()
+
+ self.size=size
+
+ def forward(self, *xs, size=None):
+ """Forward pass.
+
+ Returns:
+ tensor: output
+ """
+ output = xs[0]
+
+ if len(xs) == 2:
+ res = self.resConfUnit1(xs[1])
+ output = self.skip_add.add(output, res)
+
+ output = self.resConfUnit2(output)
+
+ if (size is None) and (self.size is None):
+ modifier = {"scale_factor": 2}
+ elif size is None:
+ modifier = {"size": self.size}
+ else:
+ modifier = {"size": size}
+
+ output = nn.functional.interpolate(
+ output, **modifier, mode="bilinear", align_corners=self.align_corners
+ )
+
+ output = self.out_conv(output)
+
+ return output
diff --git a/depth/metric_depth/zoedepth/models/base_models/dpt_dinov2/dpt.py b/depth/metric_depth/zoedepth/models/base_models/dpt_dinov2/dpt.py
new file mode 100644
index 0000000000000000000000000000000000000000..cc6575dc14406535789d34a26468475492341396
--- /dev/null
+++ b/depth/metric_depth/zoedepth/models/base_models/dpt_dinov2/dpt.py
@@ -0,0 +1,157 @@
+import torch
+import torch.nn as nn
+
+from .blocks import FeatureFusionBlock, _make_scratch
+import torch.nn.functional as F
+
+
+def _make_fusion_block(features, use_bn, size = None):
+ return FeatureFusionBlock(
+ features,
+ nn.ReLU(False),
+ deconv=False,
+ bn=use_bn,
+ expand=False,
+ align_corners=True,
+ size=size,
+ )
+
+
+class DPTHead(nn.Module):
+ def __init__(self, in_channels, features=256, use_bn=False, out_channels=[256, 512, 1024, 1024], use_clstoken=False):
+ super(DPTHead, self).__init__()
+
+ self.use_clstoken = use_clstoken
+
+ # out_channels = [in_channels // 8, in_channels // 4, in_channels // 2, in_channels]
+ # out_channels = [in_channels // 4, in_channels // 2, in_channels, in_channels]
+ # out_channels = [in_channels, in_channels, in_channels, in_channels]
+
+ self.projects = nn.ModuleList([
+ nn.Conv2d(
+ in_channels=in_channels,
+ out_channels=out_channel,
+ kernel_size=1,
+ stride=1,
+ padding=0,
+ ) for out_channel in out_channels
+ ])
+
+ self.resize_layers = nn.ModuleList([
+ nn.ConvTranspose2d(
+ in_channels=out_channels[0],
+ out_channels=out_channels[0],
+ kernel_size=4,
+ stride=4,
+ padding=0),
+ nn.ConvTranspose2d(
+ in_channels=out_channels[1],
+ out_channels=out_channels[1],
+ kernel_size=2,
+ stride=2,
+ padding=0),
+ nn.Identity(),
+ nn.Conv2d(
+ in_channels=out_channels[3],
+ out_channels=out_channels[3],
+ kernel_size=3,
+ stride=2,
+ padding=1)
+ ])
+
+ if use_clstoken:
+ self.readout_projects = nn.ModuleList()
+ for _ in range(len(self.projects)):
+ self.readout_projects.append(
+ nn.Sequential(
+ nn.Linear(2 * in_channels, in_channels),
+ nn.GELU()))
+
+ self.scratch = _make_scratch(
+ out_channels,
+ features,
+ groups=1,
+ expand=False,
+ )
+
+ self.scratch.stem_transpose = None
+
+ self.scratch.refinenet1 = _make_fusion_block(features, use_bn)
+ self.scratch.refinenet2 = _make_fusion_block(features, use_bn)
+ self.scratch.refinenet3 = _make_fusion_block(features, use_bn)
+ self.scratch.refinenet4 = _make_fusion_block(features, use_bn)
+
+ head_features_1 = features
+ head_features_2 = 32
+
+ self.scratch.output_conv1 = nn.Conv2d(head_features_1, head_features_1 // 2, kernel_size=3, stride=1, padding=1)
+
+ self.scratch.output_conv2 = nn.Sequential(
+ nn.Conv2d(head_features_1 // 2, head_features_2, kernel_size=3, stride=1, padding=1),
+ nn.ReLU(True),
+ nn.Conv2d(head_features_2, 1, kernel_size=1, stride=1, padding=0),
+ nn.ReLU(True),
+ nn.Identity(),
+ )
+
+ def forward(self, out_features, patch_h, patch_w, return_features=True):
+ out = []
+ for i, x in enumerate(out_features):
+ if self.use_clstoken:
+ x, cls_token = x[0], x[1]
+ readout = cls_token.unsqueeze(1).expand_as(x)
+ x = self.readout_projects[i](torch.cat((x, readout), -1))
+ else:
+ x = x[0]
+
+ x = x.permute(0, 2, 1).reshape((x.shape[0], x.shape[-1], patch_h, patch_w))
+
+ x = self.projects[i](x)
+ x = self.resize_layers[i](x)
+
+ out.append(x)
+
+ layer_1, layer_2, layer_3, layer_4 = out
+
+ layer_1_rn = self.scratch.layer1_rn(layer_1)
+ layer_2_rn = self.scratch.layer2_rn(layer_2)
+ layer_3_rn = self.scratch.layer3_rn(layer_3)
+ layer_4_rn = self.scratch.layer4_rn(layer_4)
+
+ path_4 = self.scratch.refinenet4(layer_4_rn, size=layer_3_rn.shape[2:])
+ path_3 = self.scratch.refinenet3(path_4, layer_3_rn, size=layer_2_rn.shape[2:])
+ path_2 = self.scratch.refinenet2(path_3, layer_2_rn, size=layer_1_rn.shape[2:])
+ path_1 = self.scratch.refinenet1(path_2, layer_1_rn)
+
+ out = self.scratch.output_conv1(path_1)
+ out = F.interpolate(out, (int(patch_h * 14), int(patch_w * 14)), mode="bilinear", align_corners=True)
+ out = self.scratch.output_conv2(out)
+
+ if return_features:
+ return out, (layer_4_rn, layer_3_rn, layer_2_rn, layer_1_rn)
+ return out
+
+
+class DPT_DINOv2(nn.Module):
+ def __init__(self, encoder='vitl', features=256, use_bn=False, out_channels=[256, 512, 1024, 1024], use_clstoken=False):
+
+ super(DPT_DINOv2, self).__init__()
+
+ self.pretrained = torch.hub.load('depth/torchhub/facebookresearch_dinov2_main', 'dinov2_{:}14'.format(encoder), source='local', pretrained=False)
+
+ dim = self.pretrained.blocks[0].attn.qkv.in_features
+
+ self.depth_head = DPTHead(dim, features, use_bn, out_channels=out_channels, use_clstoken=use_clstoken)
+
+ def forward(self, x):
+ h, w = x.shape[-2:]
+
+ features = self.pretrained.get_intermediate_layers(x, 4, return_class_token=True)
+
+ patch_h, patch_w = h // 14, w // 14
+
+ depth, depth_features = self.depth_head(features, patch_h, patch_w)
+ depth = F.interpolate(depth, size=(h, w), mode="bilinear", align_corners=True)
+ depth = F.relu(depth)
+
+ return depth.squeeze(1), depth_features
diff --git a/depth/metric_depth/zoedepth/models/base_models/midas.py b/depth/metric_depth/zoedepth/models/base_models/midas.py
new file mode 100644
index 0000000000000000000000000000000000000000..209958ec469eae88df3ea1a0d62964c016f2245e
--- /dev/null
+++ b/depth/metric_depth/zoedepth/models/base_models/midas.py
@@ -0,0 +1,380 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
+import torch
+import torch.nn as nn
+import numpy as np
+from torchvision.transforms import Normalize
+
+
+def denormalize(x):
+ """Reverses the imagenet normalization applied to the input.
+
+ Args:
+ x (torch.Tensor - shape(N,3,H,W)): input tensor
+
+ Returns:
+ torch.Tensor - shape(N,3,H,W): Denormalized input
+ """
+ mean = torch.Tensor([0.485, 0.456, 0.406]).view(1, 3, 1, 1).to(x.device)
+ std = torch.Tensor([0.229, 0.224, 0.225]).view(1, 3, 1, 1).to(x.device)
+ return x * std + mean
+
+def get_activation(name, bank):
+ def hook(model, input, output):
+ bank[name] = output
+ return hook
+
+
+class Resize(object):
+ """Resize sample to given size (width, height).
+ """
+
+ def __init__(
+ self,
+ width,
+ height,
+ resize_target=True,
+ keep_aspect_ratio=False,
+ ensure_multiple_of=1,
+ resize_method="lower_bound",
+ ):
+ """Init.
+ Args:
+ width (int): desired output width
+ height (int): desired output height
+ resize_target (bool, optional):
+ True: Resize the full sample (image, mask, target).
+ False: Resize image only.
+ Defaults to True.
+ keep_aspect_ratio (bool, optional):
+ True: Keep the aspect ratio of the input sample.
+ Output sample might not have the given width and height, and
+ resize behaviour depends on the parameter 'resize_method'.
+ Defaults to False.
+ ensure_multiple_of (int, optional):
+ Output width and height is constrained to be multiple of this parameter.
+ Defaults to 1.
+ resize_method (str, optional):
+ "lower_bound": Output will be at least as large as the given size.
+ "upper_bound": Output will be at max as large as the given size. (Output size might be smaller than given size.)
+ "minimal": Scale as least as possible. (Output size might be smaller than given size.)
+ Defaults to "lower_bound".
+ """
+ print("Params passed to Resize transform:")
+ print("\twidth: ", width)
+ print("\theight: ", height)
+ print("\tresize_target: ", resize_target)
+ print("\tkeep_aspect_ratio: ", keep_aspect_ratio)
+ print("\tensure_multiple_of: ", ensure_multiple_of)
+ print("\tresize_method: ", resize_method)
+
+ self.__width = width
+ self.__height = height
+
+ self.__keep_aspect_ratio = keep_aspect_ratio
+ self.__multiple_of = ensure_multiple_of
+ self.__resize_method = resize_method
+
+ def constrain_to_multiple_of(self, x, min_val=0, max_val=None):
+ y = (np.round(x / self.__multiple_of) * self.__multiple_of).astype(int)
+
+ if max_val is not None and y > max_val:
+ y = (np.floor(x / self.__multiple_of)
+ * self.__multiple_of).astype(int)
+
+ if y < min_val:
+ y = (np.ceil(x / self.__multiple_of)
+ * self.__multiple_of).astype(int)
+
+ return y
+
+ def get_size(self, width, height):
+ # determine new height and width
+ scale_height = self.__height / height
+ scale_width = self.__width / width
+
+ if self.__keep_aspect_ratio:
+ if self.__resize_method == "lower_bound":
+ # scale such that output size is lower bound
+ if scale_width > scale_height:
+ # fit width
+ scale_height = scale_width
+ else:
+ # fit height
+ scale_width = scale_height
+ elif self.__resize_method == "upper_bound":
+ # scale such that output size is upper bound
+ if scale_width < scale_height:
+ # fit width
+ scale_height = scale_width
+ else:
+ # fit height
+ scale_width = scale_height
+ elif self.__resize_method == "minimal":
+ # scale as least as possbile
+ if abs(1 - scale_width) < abs(1 - scale_height):
+ # fit width
+ scale_height = scale_width
+ else:
+ # fit height
+ scale_width = scale_height
+ else:
+ raise ValueError(
+ f"resize_method {self.__resize_method} not implemented"
+ )
+
+ if self.__resize_method == "lower_bound":
+ new_height = self.constrain_to_multiple_of(
+ scale_height * height, min_val=self.__height
+ )
+ new_width = self.constrain_to_multiple_of(
+ scale_width * width, min_val=self.__width
+ )
+ elif self.__resize_method == "upper_bound":
+ new_height = self.constrain_to_multiple_of(
+ scale_height * height, max_val=self.__height
+ )
+ new_width = self.constrain_to_multiple_of(
+ scale_width * width, max_val=self.__width
+ )
+ elif self.__resize_method == "minimal":
+ new_height = self.constrain_to_multiple_of(scale_height * height)
+ new_width = self.constrain_to_multiple_of(scale_width * width)
+ else:
+ raise ValueError(
+ f"resize_method {self.__resize_method} not implemented")
+
+ return (new_width, new_height)
+
+ def __call__(self, x):
+ width, height = self.get_size(*x.shape[-2:][::-1])
+ return nn.functional.interpolate(x, (height, width), mode='bilinear', align_corners=True)
+
+class PrepForMidas(object):
+ def __init__(self, resize_mode="minimal", keep_aspect_ratio=True, img_size=384, do_resize=True):
+ if isinstance(img_size, int):
+ img_size = (img_size, img_size)
+ net_h, net_w = img_size
+ self.normalization = Normalize(
+ mean=[0.5, 0.5, 0.5], std=[0.5, 0.5, 0.5])
+ self.resizer = Resize(net_w, net_h, keep_aspect_ratio=keep_aspect_ratio, ensure_multiple_of=32, resize_method=resize_mode) \
+ if do_resize else nn.Identity()
+
+ def __call__(self, x):
+ return self.normalization(self.resizer(x))
+
+
+class MidasCore(nn.Module):
+ def __init__(self, midas, trainable=False, fetch_features=True, layer_names=('out_conv', 'l4_rn', 'r4', 'r3', 'r2', 'r1'), freeze_bn=False, keep_aspect_ratio=True,
+ img_size=384, **kwargs):
+ """Midas Base model used for multi-scale feature extraction.
+
+ Args:
+ midas (torch.nn.Module): Midas model.
+ trainable (bool, optional): Train midas model. Defaults to False.
+ fetch_features (bool, optional): Extract multi-scale features. Defaults to True.
+ layer_names (tuple, optional): Layers used for feature extraction. Order = (head output features, last layer features, ...decoder features). Defaults to ('out_conv', 'l4_rn', 'r4', 'r3', 'r2', 'r1').
+ freeze_bn (bool, optional): Freeze BatchNorm. Generally results in better finetuning performance. Defaults to False.
+ keep_aspect_ratio (bool, optional): Keep the aspect ratio of input images while resizing. Defaults to True.
+ img_size (int, tuple, optional): Input resolution. Defaults to 384.
+ """
+ super().__init__()
+ self.core = midas
+ self.output_channels = None
+ self.core_out = {}
+ self.trainable = trainable
+ self.fetch_features = fetch_features
+ # midas.scratch.output_conv = nn.Identity()
+ self.handles = []
+ # self.layer_names = ['out_conv','l4_rn', 'r4', 'r3', 'r2', 'r1']
+ self.layer_names = layer_names
+
+ self.set_trainable(trainable)
+ self.set_fetch_features(fetch_features)
+
+ self.prep = PrepForMidas(keep_aspect_ratio=keep_aspect_ratio,
+ img_size=img_size, do_resize=kwargs.get('do_resize', True))
+
+ if freeze_bn:
+ self.freeze_bn()
+
+ def set_trainable(self, trainable):
+ self.trainable = trainable
+ if trainable:
+ self.unfreeze()
+ else:
+ self.freeze()
+ return self
+
+ def set_fetch_features(self, fetch_features):
+ self.fetch_features = fetch_features
+ if fetch_features:
+ if len(self.handles) == 0:
+ self.attach_hooks(self.core)
+ else:
+ self.remove_hooks()
+ return self
+
+ def freeze(self):
+ for p in self.parameters():
+ p.requires_grad = False
+ self.trainable = False
+ return self
+
+ def unfreeze(self):
+ for p in self.parameters():
+ p.requires_grad = True
+ self.trainable = True
+ return self
+
+ def freeze_bn(self):
+ for m in self.modules():
+ if isinstance(m, nn.BatchNorm2d):
+ m.eval()
+ return self
+
+ def forward(self, x, denorm=False, return_rel_depth=False):
+ # print('input to midas:', x.shape)
+ with torch.no_grad():
+ if denorm:
+ x = denormalize(x)
+ x = self.prep(x)
+ # print("Shape after prep: ", x.shape)
+ # print('pre-processed:', x.shape)
+
+ with torch.set_grad_enabled(self.trainable):
+
+ # print("Input size to Midascore", x.shape)
+ rel_depth = self.core(x)
+ # print("Output from midas shape", rel_depth.shape)
+ if not self.fetch_features:
+ return rel_depth
+ out = [self.core_out[k] for k in self.layer_names]
+
+ if return_rel_depth:
+ return rel_depth, out
+ return out
+
+ def get_rel_pos_params(self):
+ for name, p in self.core.pretrained.named_parameters():
+ if "relative_position" in name:
+ yield p
+
+ def get_enc_params_except_rel_pos(self):
+ for name, p in self.core.pretrained.named_parameters():
+ if "relative_position" not in name:
+ yield p
+
+ def freeze_encoder(self, freeze_rel_pos=False):
+ if freeze_rel_pos:
+ for p in self.core.pretrained.parameters():
+ p.requires_grad = False
+ else:
+ for p in self.get_enc_params_except_rel_pos():
+ p.requires_grad = False
+ return self
+
+ def attach_hooks(self, midas):
+ if len(self.handles) > 0:
+ self.remove_hooks()
+ if "out_conv" in self.layer_names:
+ self.handles.append(list(midas.scratch.output_conv.children())[
+ 3].register_forward_hook(get_activation("out_conv", self.core_out)))
+ if "r4" in self.layer_names:
+ self.handles.append(midas.scratch.refinenet4.register_forward_hook(
+ get_activation("r4", self.core_out)))
+ if "r3" in self.layer_names:
+ self.handles.append(midas.scratch.refinenet3.register_forward_hook(
+ get_activation("r3", self.core_out)))
+ if "r2" in self.layer_names:
+ self.handles.append(midas.scratch.refinenet2.register_forward_hook(
+ get_activation("r2", self.core_out)))
+ if "r1" in self.layer_names:
+ self.handles.append(midas.scratch.refinenet1.register_forward_hook(
+ get_activation("r1", self.core_out)))
+ if "l4_rn" in self.layer_names:
+ self.handles.append(midas.scratch.layer4_rn.register_forward_hook(
+ get_activation("l4_rn", self.core_out)))
+
+ return self
+
+ def remove_hooks(self):
+ for h in self.handles:
+ h.remove()
+ return self
+
+ def __del__(self):
+ self.remove_hooks()
+
+ def set_output_channels(self, model_type):
+ self.output_channels = MIDAS_SETTINGS[model_type]
+
+ @staticmethod
+ def build(midas_model_type="DPT_BEiT_L_384", train_midas=False, use_pretrained_midas=True, fetch_features=False, freeze_bn=True, force_keep_ar=False, force_reload=False, **kwargs):
+ if midas_model_type not in MIDAS_SETTINGS:
+ raise ValueError(
+ f"Invalid model type: {midas_model_type}. Must be one of {list(MIDAS_SETTINGS.keys())}")
+ if "img_size" in kwargs:
+ kwargs = MidasCore.parse_img_size(kwargs)
+ img_size = kwargs.pop("img_size", [384, 384])
+ # print("img_size", img_size)
+ midas = torch.hub.load("intel-isl/MiDaS", midas_model_type,
+ pretrained=use_pretrained_midas, force_reload=force_reload)
+ kwargs.update({'keep_aspect_ratio': force_keep_ar})
+ midas_core = MidasCore(midas, trainable=train_midas, fetch_features=fetch_features,
+ freeze_bn=freeze_bn, img_size=img_size, **kwargs)
+ midas_core.set_output_channels(midas_model_type)
+ return midas_core
+
+ @staticmethod
+ def build_from_config(config):
+ return MidasCore.build(**config)
+
+ @staticmethod
+ def parse_img_size(config):
+ assert 'img_size' in config
+ if isinstance(config['img_size'], str):
+ assert "," in config['img_size'], "img_size should be a string with comma separated img_size=H,W"
+ config['img_size'] = list(map(int, config['img_size'].split(",")))
+ assert len(
+ config['img_size']) == 2, "img_size should be a string with comma separated img_size=H,W"
+ elif isinstance(config['img_size'], int):
+ config['img_size'] = [config['img_size'], config['img_size']]
+ else:
+ assert isinstance(config['img_size'], list) and len(
+ config['img_size']) == 2, "img_size should be a list of H,W"
+ return config
+
+
+nchannels2models = {
+ tuple([256]*5): ["DPT_BEiT_L_384", "DPT_BEiT_L_512", "DPT_BEiT_B_384", "DPT_SwinV2_L_384", "DPT_SwinV2_B_384", "DPT_SwinV2_T_256", "DPT_Large", "DPT_Hybrid"],
+ (512, 256, 128, 64, 64): ["MiDaS_small"]
+}
+
+# Model name to number of output channels
+MIDAS_SETTINGS = {m: k for k, v in nchannels2models.items()
+ for m in v
+ }
+# print('MIDAS_SETTINGS:', MIDAS_SETTINGS)
\ No newline at end of file
diff --git a/depth/metric_depth/zoedepth/models/builder.py b/depth/metric_depth/zoedepth/models/builder.py
new file mode 100644
index 0000000000000000000000000000000000000000..9377ab51f346506bca6965cf2e2225f983c7a88a
--- /dev/null
+++ b/depth/metric_depth/zoedepth/models/builder.py
@@ -0,0 +1,51 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
+from importlib import import_module
+from depth.metric_depth.zoedepth.models.depth_model import DepthModel
+
+def build_model(config) -> DepthModel:
+ """Builds a model from a config. The model is specified by the model name and version in the config. The model is then constructed using the build_from_config function of the model interface.
+ This function should be used to construct models for training and evaluation.
+
+ Args:
+ config (dict): Config dict. Config is constructed in utils/config.py. Each model has its own config file(s) saved in its root model folder.
+
+ Returns:
+ torch.nn.Module: Model corresponding to name and version as specified in config
+ """
+ module_name = f"depth.metric_depth.zoedepth.models.{config.model}"
+ try:
+ module = import_module(module_name)
+ except ModuleNotFoundError as e:
+ # print the original error message
+ print(e)
+ raise ValueError(
+ f"Model {config.model} not found. Refer above error for details.") from e
+ try:
+ get_version = getattr(module, "get_version")
+ except AttributeError as e:
+ raise ValueError(
+ f"Model {config.model} has no get_version function.") from e
+ return get_version(config.version_name).build_from_config(config)
diff --git a/depth/metric_depth/zoedepth/models/depth_model.py b/depth/metric_depth/zoedepth/models/depth_model.py
new file mode 100644
index 0000000000000000000000000000000000000000..fc421c108ea3928c9add62b4c190500d9bd4eda1
--- /dev/null
+++ b/depth/metric_depth/zoedepth/models/depth_model.py
@@ -0,0 +1,152 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
+import numpy as np
+import torch
+import torch.nn as nn
+import torch.nn.functional as F
+from torchvision import transforms
+import PIL.Image
+from PIL import Image
+from typing import Union
+
+
+class DepthModel(nn.Module):
+ def __init__(self):
+ super().__init__()
+ self.device = 'cpu'
+
+ def to(self, device) -> nn.Module:
+ self.device = device
+ return super().to(device)
+
+ def forward(self, x, *args, **kwargs):
+ raise NotImplementedError
+
+ def _infer(self, x: torch.Tensor):
+ """
+ Inference interface for the model
+ Args:
+ x (torch.Tensor): input tensor of shape (b, c, h, w)
+ Returns:
+ torch.Tensor: output tensor of shape (b, 1, h, w)
+ """
+ return self(x)['metric_depth']
+
+ def _infer_with_pad_aug(self, x: torch.Tensor, pad_input: bool=True, fh: float=3, fw: float=3, upsampling_mode: str='bicubic', padding_mode="reflect", **kwargs) -> torch.Tensor:
+ """
+ Inference interface for the model with padding augmentation
+ Padding augmentation fixes the boundary artifacts in the output depth map.
+ Boundary artifacts are sometimes caused by the fact that the model is trained on NYU raw dataset which has a black or white border around the image.
+ This augmentation pads the input image and crops the prediction back to the original size / view.
+
+ Note: This augmentation is not required for the models trained with 'avoid_boundary'=True.
+ Args:
+ x (torch.Tensor): input tensor of shape (b, c, h, w)
+ pad_input (bool, optional): whether to pad the input or not. Defaults to True.
+ fh (float, optional): height padding factor. The padding is calculated as sqrt(h/2) * fh. Defaults to 3.
+ fw (float, optional): width padding factor. The padding is calculated as sqrt(w/2) * fw. Defaults to 3.
+ upsampling_mode (str, optional): upsampling mode. Defaults to 'bicubic'.
+ padding_mode (str, optional): padding mode. Defaults to "reflect".
+ Returns:
+ torch.Tensor: output tensor of shape (b, 1, h, w)
+ """
+ # assert x is nchw and c = 3
+ assert x.dim() == 4, "x must be 4 dimensional, got {}".format(x.dim())
+ assert x.shape[1] == 3, "x must have 3 channels, got {}".format(x.shape[1])
+
+ if pad_input:
+ assert fh > 0 or fw > 0, "atlease one of fh and fw must be greater than 0"
+ pad_h = int(np.sqrt(x.shape[2]/2) * fh)
+ pad_w = int(np.sqrt(x.shape[3]/2) * fw)
+ padding = [pad_w, pad_w]
+ if pad_h > 0:
+ padding += [pad_h, pad_h]
+
+ x = F.pad(x, padding, mode=padding_mode, **kwargs)
+ out = self._infer(x)
+ if out.shape[-2:] != x.shape[-2:]:
+ out = F.interpolate(out, size=(x.shape[2], x.shape[3]), mode=upsampling_mode, align_corners=False)
+ if pad_input:
+ # crop to the original size, handling the case where pad_h and pad_w is 0
+ if pad_h > 0:
+ out = out[:, :, pad_h:-pad_h,:]
+ if pad_w > 0:
+ out = out[:, :, :, pad_w:-pad_w]
+ return out
+
+ def infer_with_flip_aug(self, x, pad_input: bool=True, **kwargs) -> torch.Tensor:
+ """
+ Inference interface for the model with horizontal flip augmentation
+ Horizontal flip augmentation improves the accuracy of the model by averaging the output of the model with and without horizontal flip.
+ Args:
+ x (torch.Tensor): input tensor of shape (b, c, h, w)
+ pad_input (bool, optional): whether to use padding augmentation. Defaults to True.
+ Returns:
+ torch.Tensor: output tensor of shape (b, 1, h, w)
+ """
+ # infer with horizontal flip and average
+ out = self._infer_with_pad_aug(x, pad_input=pad_input, **kwargs)
+ out_flip = self._infer_with_pad_aug(torch.flip(x, dims=[3]), pad_input=pad_input, **kwargs)
+ out = (out + torch.flip(out_flip, dims=[3])) / 2
+ return out
+
+ def infer(self, x, pad_input: bool=True, with_flip_aug: bool=True, **kwargs) -> torch.Tensor:
+ """
+ Inference interface for the model
+ Args:
+ x (torch.Tensor): input tensor of shape (b, c, h, w)
+ pad_input (bool, optional): whether to use padding augmentation. Defaults to True.
+ with_flip_aug (bool, optional): whether to use horizontal flip augmentation. Defaults to True.
+ Returns:
+ torch.Tensor: output tensor of shape (b, 1, h, w)
+ """
+ if with_flip_aug:
+ return self.infer_with_flip_aug(x, pad_input=pad_input, **kwargs)
+ else:
+ return self._infer_with_pad_aug(x, pad_input=pad_input, **kwargs)
+
+ @torch.no_grad()
+ def infer_pil(self, pil_img, pad_input: bool=True, with_flip_aug: bool=True, output_type: str="numpy", **kwargs) -> Union[np.ndarray, PIL.Image.Image, torch.Tensor]:
+ """
+ Inference interface for the model for PIL image
+ Args:
+ pil_img (PIL.Image.Image): input PIL image
+ pad_input (bool, optional): whether to use padding augmentation. Defaults to True.
+ with_flip_aug (bool, optional): whether to use horizontal flip augmentation. Defaults to True.
+ output_type (str, optional): output type. Supported values are 'numpy', 'pil' and 'tensor'. Defaults to "numpy".
+ """
+ x = transforms.ToTensor()(pil_img).unsqueeze(0).to(self.device)
+ out_tensor = self.infer(x, pad_input=pad_input, with_flip_aug=with_flip_aug, **kwargs)
+ if output_type == "numpy":
+ return out_tensor.squeeze().cpu().numpy()
+ elif output_type == "pil":
+ # uint16 is required for depth pil image
+ out_16bit_numpy = (out_tensor.squeeze().cpu().numpy()*256).astype(np.uint16)
+ return Image.fromarray(out_16bit_numpy)
+ elif output_type == "tensor":
+ return out_tensor.squeeze().cpu()
+ else:
+ raise ValueError(f"output_type {output_type} not supported. Supported values are 'numpy', 'pil' and 'tensor'")
+
\ No newline at end of file
diff --git a/depth/metric_depth/zoedepth/models/layers/attractor.py b/depth/metric_depth/zoedepth/models/layers/attractor.py
new file mode 100644
index 0000000000000000000000000000000000000000..2a8efe645adea1d88a12e2ac5cc6bb2a251eef9d
--- /dev/null
+++ b/depth/metric_depth/zoedepth/models/layers/attractor.py
@@ -0,0 +1,208 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
+import torch
+import torch.nn as nn
+
+
+@torch.jit.script
+def exp_attractor(dx, alpha: float = 300, gamma: int = 2):
+ """Exponential attractor: dc = exp(-alpha*|dx|^gamma) * dx , where dx = a - c, a = attractor point, c = bin center, dc = shift in bin centermmary for exp_attractor
+
+ Args:
+ dx (torch.Tensor): The difference tensor dx = Ai - Cj, where Ai is the attractor point and Cj is the bin center.
+ alpha (float, optional): Proportional Attractor strength. Determines the absolute strength. Lower alpha = greater attraction. Defaults to 300.
+ gamma (int, optional): Exponential Attractor strength. Determines the "region of influence" and indirectly number of bin centers affected. Lower gamma = farther reach. Defaults to 2.
+
+ Returns:
+ torch.Tensor : Delta shifts - dc; New bin centers = Old bin centers + dc
+ """
+ return torch.exp(-alpha*(torch.abs(dx)**gamma)) * (dx)
+
+
+@torch.jit.script
+def inv_attractor(dx, alpha: float = 300, gamma: int = 2):
+ """Inverse attractor: dc = dx / (1 + alpha*dx^gamma), where dx = a - c, a = attractor point, c = bin center, dc = shift in bin center
+ This is the default one according to the accompanying paper.
+
+ Args:
+ dx (torch.Tensor): The difference tensor dx = Ai - Cj, where Ai is the attractor point and Cj is the bin center.
+ alpha (float, optional): Proportional Attractor strength. Determines the absolute strength. Lower alpha = greater attraction. Defaults to 300.
+ gamma (int, optional): Exponential Attractor strength. Determines the "region of influence" and indirectly number of bin centers affected. Lower gamma = farther reach. Defaults to 2.
+
+ Returns:
+ torch.Tensor: Delta shifts - dc; New bin centers = Old bin centers + dc
+ """
+ return dx.div(1+alpha*dx.pow(gamma))
+
+
+class AttractorLayer(nn.Module):
+ def __init__(self, in_features, n_bins, n_attractors=16, mlp_dim=128, min_depth=1e-3, max_depth=10,
+ alpha=300, gamma=2, kind='sum', attractor_type='exp', memory_efficient=False):
+ """
+ Attractor layer for bin centers. Bin centers are bounded on the interval (min_depth, max_depth)
+ """
+ super().__init__()
+
+ self.n_attractors = n_attractors
+ self.n_bins = n_bins
+ self.min_depth = min_depth
+ self.max_depth = max_depth
+ self.alpha = alpha
+ self.gamma = gamma
+ self.kind = kind
+ self.attractor_type = attractor_type
+ self.memory_efficient = memory_efficient
+
+ self._net = nn.Sequential(
+ nn.Conv2d(in_features, mlp_dim, 1, 1, 0),
+ nn.ReLU(inplace=True),
+ nn.Conv2d(mlp_dim, n_attractors*2, 1, 1, 0), # x2 for linear norm
+ nn.ReLU(inplace=True)
+ )
+
+ def forward(self, x, b_prev, prev_b_embedding=None, interpolate=True, is_for_query=False):
+ """
+ Args:
+ x (torch.Tensor) : feature block; shape - n, c, h, w
+ b_prev (torch.Tensor) : previous bin centers normed; shape - n, prev_nbins, h, w
+
+ Returns:
+ tuple(torch.Tensor,torch.Tensor) : new bin centers normed and scaled; shape - n, nbins, h, w
+ """
+ if prev_b_embedding is not None:
+ if interpolate:
+ prev_b_embedding = nn.functional.interpolate(
+ prev_b_embedding, x.shape[-2:], mode='bilinear', align_corners=True)
+ x = x + prev_b_embedding
+
+ A = self._net(x)
+ eps = 1e-3
+ A = A + eps
+ n, c, h, w = A.shape
+ A = A.view(n, self.n_attractors, 2, h, w)
+ A_normed = A / A.sum(dim=2, keepdim=True) # n, a, 2, h, w
+ A_normed = A[:, :, 0, ...] # n, na, h, w
+
+ b_prev = nn.functional.interpolate(
+ b_prev, (h, w), mode='bilinear', align_corners=True)
+ b_centers = b_prev
+
+ if self.attractor_type == 'exp':
+ dist = exp_attractor
+ else:
+ dist = inv_attractor
+
+ if not self.memory_efficient:
+ func = {'mean': torch.mean, 'sum': torch.sum}[self.kind]
+ # .shape N, nbins, h, w
+ delta_c = func(dist(A_normed.unsqueeze(
+ 2) - b_centers.unsqueeze(1)), dim=1)
+ else:
+ delta_c = torch.zeros_like(b_centers, device=b_centers.device)
+ for i in range(self.n_attractors):
+ # .shape N, nbins, h, w
+ delta_c += dist(A_normed[:, i, ...].unsqueeze(1) - b_centers)
+
+ if self.kind == 'mean':
+ delta_c = delta_c / self.n_attractors
+
+ b_new_centers = b_centers + delta_c
+ B_centers = (self.max_depth - self.min_depth) * \
+ b_new_centers + self.min_depth
+ B_centers, _ = torch.sort(B_centers, dim=1)
+ B_centers = torch.clip(B_centers, self.min_depth, self.max_depth)
+ return b_new_centers, B_centers
+
+
+class AttractorLayerUnnormed(nn.Module):
+ def __init__(self, in_features, n_bins, n_attractors=16, mlp_dim=128, min_depth=1e-3, max_depth=10,
+ alpha=300, gamma=2, kind='sum', attractor_type='exp', memory_efficient=False):
+ """
+ Attractor layer for bin centers. Bin centers are unbounded
+ """
+ super().__init__()
+
+ self.n_attractors = n_attractors
+ self.n_bins = n_bins
+ self.min_depth = min_depth
+ self.max_depth = max_depth
+ self.alpha = alpha
+ self.gamma = gamma
+ self.kind = kind
+ self.attractor_type = attractor_type
+ self.memory_efficient = memory_efficient
+
+ self._net = nn.Sequential(
+ nn.Conv2d(in_features, mlp_dim, 1, 1, 0),
+ nn.ReLU(inplace=True),
+ nn.Conv2d(mlp_dim, n_attractors, 1, 1, 0),
+ nn.Softplus()
+ )
+
+ def forward(self, x, b_prev, prev_b_embedding=None, interpolate=True, is_for_query=False):
+ """
+ Args:
+ x (torch.Tensor) : feature block; shape - n, c, h, w
+ b_prev (torch.Tensor) : previous bin centers normed; shape - n, prev_nbins, h, w
+
+ Returns:
+ tuple(torch.Tensor,torch.Tensor) : new bin centers unbounded; shape - n, nbins, h, w. Two outputs just to keep the API consistent with the normed version
+ """
+ if prev_b_embedding is not None:
+ if interpolate:
+ prev_b_embedding = nn.functional.interpolate(
+ prev_b_embedding, x.shape[-2:], mode='bilinear', align_corners=True)
+ x = x + prev_b_embedding
+
+ A = self._net(x)
+ n, c, h, w = A.shape
+
+ b_prev = nn.functional.interpolate(
+ b_prev, (h, w), mode='bilinear', align_corners=True)
+ b_centers = b_prev
+
+ if self.attractor_type == 'exp':
+ dist = exp_attractor
+ else:
+ dist = inv_attractor
+
+ if not self.memory_efficient:
+ func = {'mean': torch.mean, 'sum': torch.sum}[self.kind]
+ # .shape N, nbins, h, w
+ delta_c = func(
+ dist(A.unsqueeze(2) - b_centers.unsqueeze(1)), dim=1)
+ else:
+ delta_c = torch.zeros_like(b_centers, device=b_centers.device)
+ for i in range(self.n_attractors):
+ delta_c += dist(A[:, i, ...].unsqueeze(1) -
+ b_centers) # .shape N, nbins, h, w
+
+ if self.kind == 'mean':
+ delta_c = delta_c / self.n_attractors
+
+ b_new_centers = b_centers + delta_c
+ B_centers = b_new_centers
+
+ return b_new_centers, B_centers
diff --git a/depth/metric_depth/zoedepth/models/layers/dist_layers.py b/depth/metric_depth/zoedepth/models/layers/dist_layers.py
new file mode 100644
index 0000000000000000000000000000000000000000..3208405dfb78fdfc28d5765e5a6d5dbe31967a23
--- /dev/null
+++ b/depth/metric_depth/zoedepth/models/layers/dist_layers.py
@@ -0,0 +1,121 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
+import torch
+import torch.nn as nn
+
+
+def log_binom(n, k, eps=1e-7):
+ """ log(nCk) using stirling approximation """
+ n = n + eps
+ k = k + eps
+ return n * torch.log(n) - k * torch.log(k) - (n-k) * torch.log(n-k+eps)
+
+
+class LogBinomial(nn.Module):
+ def __init__(self, n_classes=256, act=torch.softmax):
+ """Compute log binomial distribution for n_classes
+
+ Args:
+ n_classes (int, optional): number of output classes. Defaults to 256.
+ """
+ super().__init__()
+ self.K = n_classes
+ self.act = act
+ self.register_buffer('k_idx', torch.arange(
+ 0, n_classes).view(1, -1, 1, 1))
+ self.register_buffer('K_minus_1', torch.Tensor(
+ [self.K-1]).view(1, -1, 1, 1))
+
+ def forward(self, x, t=1., eps=1e-4):
+ """Compute log binomial distribution for x
+
+ Args:
+ x (torch.Tensor - NCHW): probabilities
+ t (float, torch.Tensor - NCHW, optional): Temperature of distribution. Defaults to 1..
+ eps (float, optional): Small number for numerical stability. Defaults to 1e-4.
+
+ Returns:
+ torch.Tensor -NCHW: log binomial distribution logbinomial(p;t)
+ """
+ if x.ndim == 3:
+ x = x.unsqueeze(1) # make it nchw
+
+ one_minus_x = torch.clamp(1 - x, eps, 1)
+ x = torch.clamp(x, eps, 1)
+ y = log_binom(self.K_minus_1, self.k_idx) + self.k_idx * \
+ torch.log(x) + (self.K - 1 - self.k_idx) * torch.log(one_minus_x)
+ return self.act(y/t, dim=1)
+
+
+class ConditionalLogBinomial(nn.Module):
+ def __init__(self, in_features, condition_dim, n_classes=256, bottleneck_factor=2, p_eps=1e-4, max_temp=50, min_temp=1e-7, act=torch.softmax):
+ """Conditional Log Binomial distribution
+
+ Args:
+ in_features (int): number of input channels in main feature
+ condition_dim (int): number of input channels in condition feature
+ n_classes (int, optional): Number of classes. Defaults to 256.
+ bottleneck_factor (int, optional): Hidden dim factor. Defaults to 2.
+ p_eps (float, optional): small eps value. Defaults to 1e-4.
+ max_temp (float, optional): Maximum temperature of output distribution. Defaults to 50.
+ min_temp (float, optional): Minimum temperature of output distribution. Defaults to 1e-7.
+ """
+ super().__init__()
+ self.p_eps = p_eps
+ self.max_temp = max_temp
+ self.min_temp = min_temp
+ self.log_binomial_transform = LogBinomial(n_classes, act=act)
+ bottleneck = (in_features + condition_dim) // bottleneck_factor
+ self.mlp = nn.Sequential(
+ nn.Conv2d(in_features + condition_dim, bottleneck,
+ kernel_size=1, stride=1, padding=0),
+ nn.GELU(),
+ # 2 for p linear norm, 2 for t linear norm
+ nn.Conv2d(bottleneck, 2+2, kernel_size=1, stride=1, padding=0),
+ nn.Softplus()
+ )
+
+ def forward(self, x, cond):
+ """Forward pass
+
+ Args:
+ x (torch.Tensor - NCHW): Main feature
+ cond (torch.Tensor - NCHW): condition feature
+
+ Returns:
+ torch.Tensor: Output log binomial distribution
+ """
+ pt = self.mlp(torch.concat((x, cond), dim=1))
+ p, t = pt[:, :2, ...], pt[:, 2:, ...]
+
+ p = p + self.p_eps
+ p = p[:, 0, ...] / (p[:, 0, ...] + p[:, 1, ...])
+
+ t = t + self.p_eps
+ t = t[:, 0, ...] / (t[:, 0, ...] + t[:, 1, ...])
+ t = t.unsqueeze(1)
+ t = (self.max_temp - self.min_temp) * t + self.min_temp
+
+ return self.log_binomial_transform(p, t)
diff --git a/depth/metric_depth/zoedepth/models/layers/localbins_layers.py b/depth/metric_depth/zoedepth/models/layers/localbins_layers.py
new file mode 100644
index 0000000000000000000000000000000000000000..f94481605c3e6958ce50e73b2eb31d9f0c07dc67
--- /dev/null
+++ b/depth/metric_depth/zoedepth/models/layers/localbins_layers.py
@@ -0,0 +1,169 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
+import torch
+import torch.nn as nn
+
+
+class SeedBinRegressor(nn.Module):
+ def __init__(self, in_features, n_bins=16, mlp_dim=256, min_depth=1e-3, max_depth=10):
+ """Bin center regressor network. Bin centers are bounded on (min_depth, max_depth) interval.
+
+ Args:
+ in_features (int): input channels
+ n_bins (int, optional): Number of bin centers. Defaults to 16.
+ mlp_dim (int, optional): Hidden dimension. Defaults to 256.
+ min_depth (float, optional): Min depth value. Defaults to 1e-3.
+ max_depth (float, optional): Max depth value. Defaults to 10.
+ """
+ super().__init__()
+ self.version = "1_1"
+ self.min_depth = min_depth
+ self.max_depth = max_depth
+
+ self._net = nn.Sequential(
+ nn.Conv2d(in_features, mlp_dim, 1, 1, 0),
+ nn.ReLU(inplace=True),
+ nn.Conv2d(mlp_dim, n_bins, 1, 1, 0),
+ nn.ReLU(inplace=True)
+ )
+
+ def forward(self, x):
+ """
+ Returns tensor of bin_width vectors (centers). One vector b for every pixel
+ """
+ B = self._net(x)
+ eps = 1e-3
+ B = B + eps
+ B_widths_normed = B / B.sum(dim=1, keepdim=True)
+ B_widths = (self.max_depth - self.min_depth) * \
+ B_widths_normed # .shape NCHW
+ # pad has the form (left, right, top, bottom, front, back)
+ B_widths = nn.functional.pad(
+ B_widths, (0, 0, 0, 0, 1, 0), mode='constant', value=self.min_depth)
+ B_edges = torch.cumsum(B_widths, dim=1) # .shape NCHW
+
+ B_centers = 0.5 * (B_edges[:, :-1, ...] + B_edges[:, 1:, ...])
+ return B_widths_normed, B_centers
+
+
+class SeedBinRegressorUnnormed(nn.Module):
+ def __init__(self, in_features, n_bins=16, mlp_dim=256, min_depth=1e-3, max_depth=10):
+ """Bin center regressor network. Bin centers are unbounded
+
+ Args:
+ in_features (int): input channels
+ n_bins (int, optional): Number of bin centers. Defaults to 16.
+ mlp_dim (int, optional): Hidden dimension. Defaults to 256.
+ min_depth (float, optional): Not used. (for compatibility with SeedBinRegressor)
+ max_depth (float, optional): Not used. (for compatibility with SeedBinRegressor)
+ """
+ super().__init__()
+ self.version = "1_1"
+ self._net = nn.Sequential(
+ nn.Conv2d(in_features, mlp_dim, 1, 1, 0),
+ nn.ReLU(inplace=True),
+ nn.Conv2d(mlp_dim, n_bins, 1, 1, 0),
+ nn.Softplus()
+ )
+
+ def forward(self, x):
+ """
+ Returns tensor of bin_width vectors (centers). One vector b for every pixel
+ """
+ B_centers = self._net(x)
+ return B_centers, B_centers
+
+
+class Projector(nn.Module):
+ def __init__(self, in_features, out_features, mlp_dim=128):
+ """Projector MLP
+
+ Args:
+ in_features (int): input channels
+ out_features (int): output channels
+ mlp_dim (int, optional): hidden dimension. Defaults to 128.
+ """
+ super().__init__()
+
+ self._net = nn.Sequential(
+ nn.Conv2d(in_features, mlp_dim, 1, 1, 0),
+ nn.ReLU(inplace=True),
+ nn.Conv2d(mlp_dim, out_features, 1, 1, 0),
+ )
+
+ def forward(self, x):
+ return self._net(x)
+
+
+
+class LinearSplitter(nn.Module):
+ def __init__(self, in_features, prev_nbins, split_factor=2, mlp_dim=128, min_depth=1e-3, max_depth=10):
+ super().__init__()
+
+ self.prev_nbins = prev_nbins
+ self.split_factor = split_factor
+ self.min_depth = min_depth
+ self.max_depth = max_depth
+
+ self._net = nn.Sequential(
+ nn.Conv2d(in_features, mlp_dim, 1, 1, 0),
+ nn.GELU(),
+ nn.Conv2d(mlp_dim, prev_nbins * split_factor, 1, 1, 0),
+ nn.ReLU()
+ )
+
+ def forward(self, x, b_prev, prev_b_embedding=None, interpolate=True, is_for_query=False):
+ """
+ x : feature block; shape - n, c, h, w
+ b_prev : previous bin widths normed; shape - n, prev_nbins, h, w
+ """
+ if prev_b_embedding is not None:
+ if interpolate:
+ prev_b_embedding = nn.functional.interpolate(prev_b_embedding, x.shape[-2:], mode='bilinear', align_corners=True)
+ x = x + prev_b_embedding
+ S = self._net(x)
+ eps = 1e-3
+ S = S + eps
+ n, c, h, w = S.shape
+ S = S.view(n, self.prev_nbins, self.split_factor, h, w)
+ S_normed = S / S.sum(dim=2, keepdim=True) # fractional splits
+
+ b_prev = nn.functional.interpolate(b_prev, (h,w), mode='bilinear', align_corners=True)
+
+
+ b_prev = b_prev / b_prev.sum(dim=1, keepdim=True) # renormalize for gurantees
+ # print(b_prev.shape, S_normed.shape)
+ # if is_for_query:(1).expand(-1, b_prev.size(0)//n, -1, -1, -1, -1).flatten(0,1) # TODO ? can replace all this with a single torch.repeat?
+ b = b_prev.unsqueeze(2) * S_normed
+ b = b.flatten(1,2) # .shape n, prev_nbins * split_factor, h, w
+
+ # calculate bin centers for loss calculation
+ B_widths = (self.max_depth - self.min_depth) * b # .shape N, nprev * splitfactor, H, W
+ # pad has the form (left, right, top, bottom, front, back)
+ B_widths = nn.functional.pad(B_widths, (0,0,0,0,1,0), mode='constant', value=self.min_depth)
+ B_edges = torch.cumsum(B_widths, dim=1) # .shape NCHW
+
+ B_centers = 0.5 * (B_edges[:, :-1, ...] + B_edges[:,1:,...])
+ return b, B_centers
\ No newline at end of file
diff --git a/depth/metric_depth/zoedepth/models/layers/patch_transformer.py b/depth/metric_depth/zoedepth/models/layers/patch_transformer.py
new file mode 100644
index 0000000000000000000000000000000000000000..99d9e51a06b981bae45ce7dd64eaef19a4121991
--- /dev/null
+++ b/depth/metric_depth/zoedepth/models/layers/patch_transformer.py
@@ -0,0 +1,91 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
+import torch
+import torch.nn as nn
+
+
+class PatchTransformerEncoder(nn.Module):
+ def __init__(self, in_channels, patch_size=10, embedding_dim=128, num_heads=4, use_class_token=False):
+ """ViT-like transformer block
+
+ Args:
+ in_channels (int): Input channels
+ patch_size (int, optional): patch size. Defaults to 10.
+ embedding_dim (int, optional): Embedding dimension in transformer model. Defaults to 128.
+ num_heads (int, optional): number of attention heads. Defaults to 4.
+ use_class_token (bool, optional): Whether to use extra token at the start for global accumulation (called as "class token"). Defaults to False.
+ """
+ super(PatchTransformerEncoder, self).__init__()
+ self.use_class_token = use_class_token
+ encoder_layers = nn.TransformerEncoderLayer(
+ embedding_dim, num_heads, dim_feedforward=1024)
+ self.transformer_encoder = nn.TransformerEncoder(
+ encoder_layers, num_layers=4) # takes shape S,N,E
+
+ self.embedding_convPxP = nn.Conv2d(in_channels, embedding_dim,
+ kernel_size=patch_size, stride=patch_size, padding=0)
+
+ def positional_encoding_1d(self, sequence_length, batch_size, embedding_dim, device='cpu'):
+ """Generate positional encodings
+
+ Args:
+ sequence_length (int): Sequence length
+ embedding_dim (int): Embedding dimension
+
+ Returns:
+ torch.Tensor SBE: Positional encodings
+ """
+ position = torch.arange(
+ 0, sequence_length, dtype=torch.float32, device=device).unsqueeze(1)
+ index = torch.arange(
+ 0, embedding_dim, 2, dtype=torch.float32, device=device).unsqueeze(0)
+ div_term = torch.exp(index * (-torch.log(torch.tensor(10000.0, device=device)) / embedding_dim))
+ pos_encoding = position * div_term
+ pos_encoding = torch.cat([torch.sin(pos_encoding), torch.cos(pos_encoding)], dim=1)
+ pos_encoding = pos_encoding.unsqueeze(1).repeat(1, batch_size, 1)
+ return pos_encoding
+
+
+ def forward(self, x):
+ """Forward pass
+
+ Args:
+ x (torch.Tensor - NCHW): Input feature tensor
+
+ Returns:
+ torch.Tensor - SNE: Transformer output embeddings. S - sequence length (=HW/patch_size^2), N - batch size, E - embedding dim
+ """
+ embeddings = self.embedding_convPxP(x).flatten(
+ 2) # .shape = n,c,s = n, embedding_dim, s
+ if self.use_class_token:
+ # extra special token at start ?
+ embeddings = nn.functional.pad(embeddings, (1, 0))
+
+ # change to S,N,E format required by transformer
+ embeddings = embeddings.permute(2, 0, 1)
+ S, N, E = embeddings.shape
+ embeddings = embeddings + self.positional_encoding_1d(S, N, E, device=embeddings.device)
+ x = self.transformer_encoder(embeddings) # .shape = S, N, E
+ return x
diff --git a/depth/metric_depth/zoedepth/models/model_io.py b/depth/metric_depth/zoedepth/models/model_io.py
new file mode 100644
index 0000000000000000000000000000000000000000..411a78ae502fe5ae6a043bba227ff1111441d3c0
--- /dev/null
+++ b/depth/metric_depth/zoedepth/models/model_io.py
@@ -0,0 +1,92 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
+import torch
+
+def load_state_dict(model, state_dict):
+ """Load state_dict into model, handling DataParallel and DistributedDataParallel. Also checks for "model" key in state_dict.
+
+ DataParallel prefixes state_dict keys with 'module.' when saving.
+ If the model is not a DataParallel model but the state_dict is, then prefixes are removed.
+ If the model is a DataParallel model but the state_dict is not, then prefixes are added.
+ """
+ state_dict = state_dict.get('model', state_dict)
+ # if model is a DataParallel model, then state_dict keys are prefixed with 'module.'
+
+ do_prefix = isinstance(
+ model, (torch.nn.DataParallel, torch.nn.parallel.DistributedDataParallel))
+ state = {}
+ for k, v in state_dict.items():
+ if k.startswith('module.') and not do_prefix:
+ k = k[7:]
+
+ if not k.startswith('module.') and do_prefix:
+ k = 'module.' + k
+
+ state[k] = v
+
+ model.load_state_dict(state)
+ # print("Loaded successfully")
+ return model
+
+
+def load_wts(model, checkpoint_path):
+ ckpt = torch.load(checkpoint_path, map_location='cpu')
+ return load_state_dict(model, ckpt)
+
+
+def load_state_dict_from_url(model, url, **kwargs):
+ state_dict = torch.hub.load_state_dict_from_url(url, map_location='cpu', **kwargs)
+ return load_state_dict(model, state_dict)
+
+
+def load_state_from_resource(model, resource: str):
+ """Loads weights to the model from a given resource. A resource can be of following types:
+ 1. URL. Prefixed with "url::"
+ e.g. url::http(s)://url.resource.com/ckpt.pt
+
+ 2. Local path. Prefixed with "local::"
+ e.g. local::/path/to/ckpt.pt
+
+
+ Args:
+ model (torch.nn.Module): Model
+ resource (str): resource string
+
+ Returns:
+ torch.nn.Module: Model with loaded weights
+ """
+ # print(f"Using pretrained resource {resource}")
+
+ if resource.startswith('url::'):
+ url = resource.split('url::')[1]
+ return load_state_dict_from_url(model, url, progress=True)
+
+ elif resource.startswith('local::'):
+ path = resource.split('local::')[1]
+ return load_wts(model, path)
+
+ else:
+ raise ValueError("Invalid resource type, only url:: and local:: are supported")
+
\ No newline at end of file
diff --git a/depth/metric_depth/zoedepth/models/zoedepth/__init__.py b/depth/metric_depth/zoedepth/models/zoedepth/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..448eb8d4ee8f9860eed9fae963fb37fb99716c03
--- /dev/null
+++ b/depth/metric_depth/zoedepth/models/zoedepth/__init__.py
@@ -0,0 +1,30 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
+from depth.metric_depth.zoedepth.models.zoedepth.zoedepth_v1 import ZoeDepth
+all_versions = {
+ "v1": ZoeDepth,
+}
+
+get_version = lambda v : all_versions[v]
\ No newline at end of file
diff --git a/depth/metric_depth/zoedepth/models/zoedepth/config_zoedepth.json b/depth/metric_depth/zoedepth/models/zoedepth/config_zoedepth.json
new file mode 100644
index 0000000000000000000000000000000000000000..d7135e333c980ee30995882abd15777792163032
--- /dev/null
+++ b/depth/metric_depth/zoedepth/models/zoedepth/config_zoedepth.json
@@ -0,0 +1,58 @@
+{
+ "model": {
+ "name": "ZoeDepth",
+ "version_name": "v1",
+ "n_bins": 64,
+ "bin_embedding_dim": 128,
+ "bin_centers_type": "softplus",
+ "n_attractors":[16, 8, 4, 1],
+ "attractor_alpha": 1000,
+ "attractor_gamma": 2,
+ "attractor_kind" : "mean",
+ "attractor_type" : "inv",
+ "midas_model_type" : "DPT_BEiT_L_384",
+ "min_temp": 0.0212,
+ "max_temp": 50.0,
+ "output_distribution": "logbinomial",
+ "memory_efficient": true,
+ "inverse_midas": false,
+ "img_size": [392, 518]
+ },
+
+ "train": {
+ "train_midas": true,
+ "use_pretrained_midas": true,
+ "trainer": "zoedepth",
+ "epochs": 5,
+ "bs": 16,
+ "optim_kwargs": {"lr": 0.000161, "wd": 0.01},
+ "sched_kwargs": {"div_factor": 1, "final_div_factor": 10000, "pct_start": 0.7, "three_phase":false, "cycle_momentum": true},
+ "same_lr": false,
+ "w_si": 1,
+ "w_domain": 0.2,
+ "w_reg": 0,
+ "w_grad": 0,
+ "avoid_boundary": false,
+ "random_crop": false,
+ "input_width": 640,
+ "input_height": 480,
+ "midas_lr_factor": 50,
+ "encoder_lr_factor":50,
+ "pos_enc_lr_factor":50,
+ "freeze_midas_bn": true
+
+ },
+
+ "infer":{
+ "train_midas": false,
+ "use_pretrained_midas": false,
+ "pretrained_resource" : "url::https://github.com/isl-org/ZoeDepth/releases/download/v1.0/ZoeD_M12_N.pt",
+ "force_keep_ar": true
+ },
+
+ "eval":{
+ "train_midas": false,
+ "use_pretrained_midas": false,
+ "pretrained_resource" : "url::https://github.com/isl-org/ZoeDepth/releases/download/v1.0/ZoeD_M12_N.pt"
+ }
+}
\ No newline at end of file
diff --git a/depth/metric_depth/zoedepth/models/zoedepth/config_zoedepth_kitti.json b/depth/metric_depth/zoedepth/models/zoedepth/config_zoedepth_kitti.json
new file mode 100644
index 0000000000000000000000000000000000000000..b51802aa44b91c39e15aacaac4b5ab6bec884414
--- /dev/null
+++ b/depth/metric_depth/zoedepth/models/zoedepth/config_zoedepth_kitti.json
@@ -0,0 +1,22 @@
+{
+ "model": {
+ "bin_centers_type": "normed",
+ "img_size": [384, 768]
+ },
+
+ "train": {
+ },
+
+ "infer":{
+ "train_midas": false,
+ "use_pretrained_midas": false,
+ "pretrained_resource" : "url::https://github.com/isl-org/ZoeDepth/releases/download/v1.0/ZoeD_M12_K.pt",
+ "force_keep_ar": true
+ },
+
+ "eval":{
+ "train_midas": false,
+ "use_pretrained_midas": false,
+ "pretrained_resource" : "url::https://github.com/isl-org/ZoeDepth/releases/download/v1.0/ZoeD_M12_K.pt"
+ }
+}
\ No newline at end of file
diff --git a/depth/metric_depth/zoedepth/models/zoedepth/zoedepth_v1.py b/depth/metric_depth/zoedepth/models/zoedepth/zoedepth_v1.py
new file mode 100644
index 0000000000000000000000000000000000000000..62cacffb1b2ccfb64e65f5873250dcb8dfeecc9f
--- /dev/null
+++ b/depth/metric_depth/zoedepth/models/zoedepth/zoedepth_v1.py
@@ -0,0 +1,266 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
+import itertools
+
+import torch
+import torch.nn as nn
+from depth.metric_depth.zoedepth.models.depth_model import DepthModel
+from depth.metric_depth.zoedepth.models.base_models.midas import MidasCore
+from depth.metric_depth.zoedepth.models.base_models.depth_anything import DepthAnythingCore
+from depth.metric_depth.zoedepth.models.layers.attractor import AttractorLayer, AttractorLayerUnnormed
+from depth.metric_depth.zoedepth.models.layers.dist_layers import ConditionalLogBinomial
+from depth.metric_depth.zoedepth.models.layers.localbins_layers import (Projector, SeedBinRegressor,
+ SeedBinRegressorUnnormed)
+from depth.metric_depth.zoedepth.models.model_io import load_state_from_resource
+
+
+class ZoeDepth(DepthModel):
+ def __init__(self, core, n_bins=64, bin_centers_type="softplus", bin_embedding_dim=128, min_depth=1e-3, max_depth=10,
+ n_attractors=[16, 8, 4, 1], attractor_alpha=300, attractor_gamma=2, attractor_kind='sum', attractor_type='exp', min_temp=5, max_temp=50, train_midas=True,
+ midas_lr_factor=10, encoder_lr_factor=10, pos_enc_lr_factor=10, inverse_midas=False, **kwargs):
+ """ZoeDepth model. This is the version of ZoeDepth that has a single metric head
+
+ Args:
+ core (models.base_models.midas.MidasCore): The base midas model that is used for extraction of "relative" features
+ n_bins (int, optional): Number of bin centers. Defaults to 64.
+ bin_centers_type (str, optional): "normed" or "softplus". Activation type used for bin centers. For "normed" bin centers, linear normalization trick is applied. This results in bounded bin centers.
+ For "softplus", softplus activation is used and thus are unbounded. Defaults to "softplus".
+ bin_embedding_dim (int, optional): bin embedding dimension. Defaults to 128.
+ min_depth (float, optional): Lower bound for normed bin centers. Defaults to 1e-3.
+ max_depth (float, optional): Upper bound for normed bin centers. Defaults to 10.
+ n_attractors (List[int], optional): Number of bin attractors at decoder layers. Defaults to [16, 8, 4, 1].
+ attractor_alpha (int, optional): Proportional attractor strength. Refer to models.layers.attractor for more details. Defaults to 300.
+ attractor_gamma (int, optional): Exponential attractor strength. Refer to models.layers.attractor for more details. Defaults to 2.
+ attractor_kind (str, optional): Attraction aggregation "sum" or "mean". Defaults to 'sum'.
+ attractor_type (str, optional): Type of attractor to use; "inv" (Inverse attractor) or "exp" (Exponential attractor). Defaults to 'exp'.
+ min_temp (int, optional): Lower bound for temperature of output probability distribution. Defaults to 5.
+ max_temp (int, optional): Upper bound for temperature of output probability distribution. Defaults to 50.
+ train_midas (bool, optional): Whether to train "core", the base midas model. Defaults to True.
+ midas_lr_factor (int, optional): Learning rate reduction factor for base midas model except its encoder and positional encodings. Defaults to 10.
+ encoder_lr_factor (int, optional): Learning rate reduction factor for the encoder in midas model. Defaults to 10.
+ pos_enc_lr_factor (int, optional): Learning rate reduction factor for positional encodings in the base midas model. Defaults to 10.
+ """
+ super().__init__()
+
+ self.core = core
+ self.max_depth = max_depth
+ self.min_depth = min_depth
+ self.min_temp = min_temp
+ self.bin_centers_type = bin_centers_type
+
+ self.midas_lr_factor = midas_lr_factor
+ self.encoder_lr_factor = encoder_lr_factor
+ self.pos_enc_lr_factor = pos_enc_lr_factor
+ self.train_midas = train_midas
+ self.inverse_midas = inverse_midas
+
+ if self.encoder_lr_factor <= 0:
+ self.core.freeze_encoder(
+ freeze_rel_pos=self.pos_enc_lr_factor <= 0)
+
+ N_MIDAS_OUT = 32
+ btlnck_features = self.core.output_channels[0]
+ num_out_features = self.core.output_channels[1:]
+
+ # print('core output channels:', self.core.output_channels)
+
+ self.conv2 = nn.Conv2d(btlnck_features, btlnck_features,
+ kernel_size=1, stride=1, padding=0) # btlnck conv
+
+ if bin_centers_type == "normed":
+ SeedBinRegressorLayer = SeedBinRegressor
+ Attractor = AttractorLayer
+ elif bin_centers_type == "softplus":
+ SeedBinRegressorLayer = SeedBinRegressorUnnormed
+ Attractor = AttractorLayerUnnormed
+ elif bin_centers_type == "hybrid1":
+ SeedBinRegressorLayer = SeedBinRegressor
+ Attractor = AttractorLayerUnnormed
+ elif bin_centers_type == "hybrid2":
+ SeedBinRegressorLayer = SeedBinRegressorUnnormed
+ Attractor = AttractorLayer
+ else:
+ raise ValueError(
+ "bin_centers_type should be one of 'normed', 'softplus', 'hybrid1', 'hybrid2'")
+
+ self.seed_bin_regressor = SeedBinRegressorLayer(
+ btlnck_features, n_bins=n_bins, min_depth=min_depth, max_depth=max_depth)
+ self.seed_projector = Projector(btlnck_features, bin_embedding_dim)
+ self.projectors = nn.ModuleList([
+ Projector(num_out, bin_embedding_dim)
+ for num_out in num_out_features
+ ])
+ self.attractors = nn.ModuleList([
+ Attractor(bin_embedding_dim, n_bins, n_attractors=n_attractors[i], min_depth=min_depth, max_depth=max_depth,
+ alpha=attractor_alpha, gamma=attractor_gamma, kind=attractor_kind, attractor_type=attractor_type)
+ for i in range(len(num_out_features))
+ ])
+
+ last_in = N_MIDAS_OUT + 1 # +1 for relative depth
+
+ # use log binomial instead of softmax
+ self.conditional_log_binomial = ConditionalLogBinomial(
+ last_in, bin_embedding_dim, n_classes=n_bins, min_temp=min_temp, max_temp=max_temp)
+
+ def forward(self, x, return_final_centers=False, denorm=False, return_probs=False, **kwargs):
+ """
+ Args:
+ x (torch.Tensor): Input image tensor of shape (B, C, H, W)
+ return_final_centers (bool, optional): Whether to return the final bin centers. Defaults to False.
+ denorm (bool, optional): Whether to denormalize the input image. This reverses ImageNet normalization as midas normalization is different. Defaults to False.
+ return_probs (bool, optional): Whether to return the output probability distribution. Defaults to False.
+
+ Returns:
+ dict: Dictionary containing the following keys:
+ - rel_depth (torch.Tensor): Relative depth map of shape (B, H, W)
+ - metric_depth (torch.Tensor): Metric depth map of shape (B, 1, H, W)
+ - bin_centers (torch.Tensor): Bin centers of shape (B, n_bins). Present only if return_final_centers is True
+ - probs (torch.Tensor): Output probability distribution of shape (B, n_bins, H, W). Present only if return_probs is True
+
+ """
+ # print('input shape', x.shape)
+
+ b, c, h, w = x.shape
+ # print("input shape:", x.shape)
+ self.orig_input_width = w
+ self.orig_input_height = h
+ rel_depth, out, depth_features = self.core(x, denorm=denorm, return_rel_depth=True)
+ # print("output shapes", rel_depth.shape, out.shape)
+ # print('rel_depth shape:', rel_depth.shape)
+ # print('out type:', type(out))
+ # for k in range(len(out)):
+ # print(k, out[k].shape)
+
+ outconv_activation = out[0]
+ btlnck = out[1]
+ x_blocks = out[2:]
+
+ x_d0 = self.conv2(btlnck)
+ x = x_d0
+ _, seed_b_centers = self.seed_bin_regressor(x)
+
+ if self.bin_centers_type == 'normed' or self.bin_centers_type == 'hybrid2':
+ b_prev = (seed_b_centers - self.min_depth) / \
+ (self.max_depth - self.min_depth)
+ else:
+ b_prev = seed_b_centers
+
+ prev_b_embedding = self.seed_projector(x)
+
+ # unroll this loop for better performance
+ for projector, attractor, x in zip(self.projectors, self.attractors, x_blocks):
+ b_embedding = projector(x)
+ b, b_centers = attractor(
+ b_embedding, b_prev, prev_b_embedding, interpolate=True)
+ b_prev = b.clone()
+ prev_b_embedding = b_embedding.clone()
+
+ last = outconv_activation
+
+ if self.inverse_midas:
+ # invert depth followed by normalization
+ rel_depth = 1.0 / (rel_depth + 1e-6)
+ rel_depth = (rel_depth - rel_depth.min()) / \
+ (rel_depth.max() - rel_depth.min())
+ # concat rel depth with last. First interpolate rel depth to last size
+ rel_cond = rel_depth.unsqueeze(1)
+ rel_cond = nn.functional.interpolate(
+ rel_cond, size=last.shape[2:], mode='bilinear', align_corners=True)
+ last = torch.cat([last, rel_cond], dim=1)
+
+ b_embedding = nn.functional.interpolate(
+ b_embedding, last.shape[-2:], mode='bilinear', align_corners=True)
+ x = self.conditional_log_binomial(last, b_embedding)
+
+ # Now depth value is Sum px * cx , where cx are bin_centers from the last bin tensor
+ # print(x.shape, b_centers.shape)
+ b_centers = nn.functional.interpolate(
+ b_centers, x.shape[-2:], mode='bilinear', align_corners=True)
+ out = torch.sum(x * b_centers, dim=1, keepdim=True)
+
+ # Structure output dict
+ output = dict(metric_depth=out)
+ if return_final_centers or return_probs:
+ output['bin_centers'] = b_centers
+
+ if return_probs:
+ output['probs'] = x
+
+ output['depth_features'] = depth_features
+
+ return output
+
+ def get_lr_params(self, lr):
+ """
+ Learning rate configuration for different layers of the model
+ Args:
+ lr (float) : Base learning rate
+ Returns:
+ list : list of parameters to optimize and their learning rates, in the format required by torch optimizers.
+ """
+ param_conf = []
+ if self.train_midas:
+ if self.encoder_lr_factor > 0:
+ param_conf.append({'params': self.core.get_enc_params_except_rel_pos(
+ ), 'lr': lr / self.encoder_lr_factor})
+
+ if self.pos_enc_lr_factor > 0:
+ param_conf.append(
+ {'params': self.core.get_rel_pos_params(), 'lr': lr / self.pos_enc_lr_factor})
+
+ # midas_params = self.core.core.scratch.parameters()
+ midas_params = self.core.core.depth_head.parameters()
+ midas_lr_factor = self.midas_lr_factor
+ param_conf.append(
+ {'params': midas_params, 'lr': lr / midas_lr_factor})
+
+ remaining_modules = []
+ for name, child in self.named_children():
+ if name != 'core':
+ remaining_modules.append(child)
+ remaining_params = itertools.chain(
+ *[child.parameters() for child in remaining_modules])
+
+ param_conf.append({'params': remaining_params, 'lr': lr})
+
+ return param_conf
+
+ @staticmethod
+ def build(midas_model_type="DPT_BEiT_L_384", pretrained_resource=None, use_pretrained_midas=False, train_midas=False, freeze_midas_bn=True, **kwargs):
+ # core = MidasCore.build(midas_model_type=midas_model_type, use_pretrained_midas=use_pretrained_midas,
+ # train_midas=train_midas, fetch_features=True, freeze_bn=freeze_midas_bn, **kwargs)
+
+ core = DepthAnythingCore.build(midas_model_type=midas_model_type, use_pretrained_midas=use_pretrained_midas,
+ train_midas=train_midas, fetch_features=True, freeze_bn=freeze_midas_bn, **kwargs)
+
+ model = ZoeDepth(core, **kwargs)
+ if pretrained_resource:
+ assert isinstance(pretrained_resource, str), "pretrained_resource must be a string"
+ model = load_state_from_resource(model, pretrained_resource)
+ return model
+
+ @staticmethod
+ def build_from_config(config):
+ return ZoeDepth.build(**config)
diff --git a/depth/metric_depth/zoedepth/models/zoedepth_nk/__init__.py b/depth/metric_depth/zoedepth/models/zoedepth_nk/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..513a278b939c10c010e3c0250ec73544d5663886
--- /dev/null
+++ b/depth/metric_depth/zoedepth/models/zoedepth_nk/__init__.py
@@ -0,0 +1,31 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
+from .zoedepth_nk_v1 import ZoeDepthNK
+
+all_versions = {
+ "v1": ZoeDepthNK,
+}
+
+get_version = lambda v : all_versions[v]
\ No newline at end of file
diff --git a/depth/metric_depth/zoedepth/models/zoedepth_nk/config_zoedepth_nk.json b/depth/metric_depth/zoedepth/models/zoedepth_nk/config_zoedepth_nk.json
new file mode 100644
index 0000000000000000000000000000000000000000..ff1e15fbc35a71b2c67feef5e6af90c80cb67ba3
--- /dev/null
+++ b/depth/metric_depth/zoedepth/models/zoedepth_nk/config_zoedepth_nk.json
@@ -0,0 +1,67 @@
+{
+ "model": {
+ "name": "ZoeDepthNK",
+ "version_name": "v1",
+ "bin_conf" : [
+ {
+ "name": "nyu",
+ "n_bins": 64,
+ "min_depth": 1e-3,
+ "max_depth": 10.0
+ },
+ {
+ "name": "kitti",
+ "n_bins": 64,
+ "min_depth": 1e-3,
+ "max_depth": 80.0
+ }
+ ],
+ "bin_embedding_dim": 128,
+ "bin_centers_type": "softplus",
+ "n_attractors":[16, 8, 4, 1],
+ "attractor_alpha": 1000,
+ "attractor_gamma": 2,
+ "attractor_kind" : "mean",
+ "attractor_type" : "inv",
+ "min_temp": 0.0212,
+ "max_temp": 50.0,
+ "memory_efficient": true,
+ "midas_model_type" : "DPT_BEiT_L_384",
+ "img_size": [392, 518]
+ },
+
+ "train": {
+ "train_midas": true,
+ "use_pretrained_midas": true,
+ "trainer": "zoedepth_nk",
+ "epochs": 10,
+ "bs": 16,
+ "optim_kwargs": {"lr": 0.0002512, "wd": 0.01},
+ "sched_kwargs": {"div_factor": 1, "final_div_factor": 10000, "pct_start": 0.7, "three_phase":false, "cycle_momentum": true},
+ "same_lr": false,
+ "w_si": 1,
+ "w_domain": 100,
+ "avoid_boundary": false,
+ "random_crop": false,
+ "input_width": 640,
+ "input_height": 480,
+ "w_grad": 0,
+ "w_reg": 0,
+ "midas_lr_factor": 50,
+ "encoder_lr_factor": 50,
+ "pos_enc_lr_factor": 50
+ },
+
+ "infer": {
+ "train_midas": false,
+ "pretrained_resource": "url::https://github.com/isl-org/ZoeDepth/releases/download/v1.0/ZoeD_M12_NK.pt",
+ "use_pretrained_midas": false,
+ "force_keep_ar": true
+ },
+
+ "eval": {
+ "train_midas": false,
+ "pretrained_resource": "url::https://github.com/isl-org/ZoeDepth/releases/download/v1.0/ZoeD_M12_NK.pt",
+ "use_pretrained_midas": false
+ }
+}
\ No newline at end of file
diff --git a/depth/metric_depth/zoedepth/models/zoedepth_nk/zoedepth_nk_v1.py b/depth/metric_depth/zoedepth/models/zoedepth_nk/zoedepth_nk_v1.py
new file mode 100644
index 0000000000000000000000000000000000000000..be13ce3e2077d729679b84fcab189c019603ad3b
--- /dev/null
+++ b/depth/metric_depth/zoedepth/models/zoedepth_nk/zoedepth_nk_v1.py
@@ -0,0 +1,341 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
+import itertools
+
+import torch
+import torch.nn as nn
+
+from zoedepth.models.depth_model import DepthModel
+from zoedepth.models.base_models.midas import MidasCore
+from zoedepth.models.base_models.depth_anything import DepthAnythingCore
+from zoedepth.models.layers.attractor import AttractorLayer, AttractorLayerUnnormed
+from zoedepth.models.layers.dist_layers import ConditionalLogBinomial
+from zoedepth.models.layers.localbins_layers import (Projector, SeedBinRegressor,
+ SeedBinRegressorUnnormed)
+from zoedepth.models.layers.patch_transformer import PatchTransformerEncoder
+from zoedepth.models.model_io import load_state_from_resource
+
+
+class ZoeDepthNK(DepthModel):
+ def __init__(self, core, bin_conf, bin_centers_type="softplus", bin_embedding_dim=128,
+ n_attractors=[16, 8, 4, 1], attractor_alpha=300, attractor_gamma=2, attractor_kind='sum', attractor_type='exp',
+ min_temp=5, max_temp=50,
+ memory_efficient=False, train_midas=True,
+ is_midas_pretrained=True, midas_lr_factor=1, encoder_lr_factor=10, pos_enc_lr_factor=10, inverse_midas=False, **kwargs):
+ """ZoeDepthNK model. This is the version of ZoeDepth that has two metric heads and uses a learned router to route to experts.
+
+ Args:
+ core (models.base_models.midas.MidasCore): The base midas model that is used for extraction of "relative" features
+
+ bin_conf (List[dict]): A list of dictionaries that contain the bin configuration for each metric head. Each dictionary should contain the following keys:
+ "name" (str, typically same as the dataset name), "n_bins" (int), "min_depth" (float), "max_depth" (float)
+
+ The length of this list determines the number of metric heads.
+ bin_centers_type (str, optional): "normed" or "softplus". Activation type used for bin centers. For "normed" bin centers, linear normalization trick is applied. This results in bounded bin centers.
+ For "softplus", softplus activation is used and thus are unbounded. Defaults to "normed".
+ bin_embedding_dim (int, optional): bin embedding dimension. Defaults to 128.
+
+ n_attractors (List[int], optional): Number of bin attractors at decoder layers. Defaults to [16, 8, 4, 1].
+ attractor_alpha (int, optional): Proportional attractor strength. Refer to models.layers.attractor for more details. Defaults to 300.
+ attractor_gamma (int, optional): Exponential attractor strength. Refer to models.layers.attractor for more details. Defaults to 2.
+ attractor_kind (str, optional): Attraction aggregation "sum" or "mean". Defaults to 'sum'.
+ attractor_type (str, optional): Type of attractor to use; "inv" (Inverse attractor) or "exp" (Exponential attractor). Defaults to 'exp'.
+
+ min_temp (int, optional): Lower bound for temperature of output probability distribution. Defaults to 5.
+ max_temp (int, optional): Upper bound for temperature of output probability distribution. Defaults to 50.
+
+ memory_efficient (bool, optional): Whether to use memory efficient version of attractor layers. Memory efficient version is slower but is recommended incase of multiple metric heads in order save GPU memory. Defaults to False.
+
+ train_midas (bool, optional): Whether to train "core", the base midas model. Defaults to True.
+ is_midas_pretrained (bool, optional): Is "core" pretrained? Defaults to True.
+ midas_lr_factor (int, optional): Learning rate reduction factor for base midas model except its encoder and positional encodings. Defaults to 10.
+ encoder_lr_factor (int, optional): Learning rate reduction factor for the encoder in midas model. Defaults to 10.
+ pos_enc_lr_factor (int, optional): Learning rate reduction factor for positional encodings in the base midas model. Defaults to 10.
+
+ """
+
+ super().__init__()
+
+ self.core = core
+ self.bin_conf = bin_conf
+ self.min_temp = min_temp
+ self.max_temp = max_temp
+ self.memory_efficient = memory_efficient
+ self.train_midas = train_midas
+ self.is_midas_pretrained = is_midas_pretrained
+ self.midas_lr_factor = midas_lr_factor
+ self.encoder_lr_factor = encoder_lr_factor
+ self.pos_enc_lr_factor = pos_enc_lr_factor
+ self.inverse_midas = inverse_midas
+
+ N_MIDAS_OUT = 32
+ btlnck_features = self.core.output_channels[0]
+ num_out_features = self.core.output_channels[1:]
+ # self.scales = [16, 8, 4, 2] # spatial scale factors
+
+ self.conv2 = nn.Conv2d(
+ btlnck_features, btlnck_features, kernel_size=1, stride=1, padding=0)
+
+ # Transformer classifier on the bottleneck
+ self.patch_transformer = PatchTransformerEncoder(
+ btlnck_features, 1, 128, use_class_token=True)
+ self.mlp_classifier = nn.Sequential(
+ nn.Linear(128, 128),
+ nn.ReLU(),
+ nn.Linear(128, 2)
+ )
+
+ if bin_centers_type == "normed":
+ SeedBinRegressorLayer = SeedBinRegressor
+ Attractor = AttractorLayer
+ elif bin_centers_type == "softplus":
+ SeedBinRegressorLayer = SeedBinRegressorUnnormed
+ Attractor = AttractorLayerUnnormed
+ elif bin_centers_type == "hybrid1":
+ SeedBinRegressorLayer = SeedBinRegressor
+ Attractor = AttractorLayerUnnormed
+ elif bin_centers_type == "hybrid2":
+ SeedBinRegressorLayer = SeedBinRegressorUnnormed
+ Attractor = AttractorLayer
+ else:
+ raise ValueError(
+ "bin_centers_type should be one of 'normed', 'softplus', 'hybrid1', 'hybrid2'")
+ self.bin_centers_type = bin_centers_type
+ # We have bins for each bin conf.
+ # Create a map (ModuleDict) of 'name' -> seed_bin_regressor
+ self.seed_bin_regressors = nn.ModuleDict(
+ {conf['name']: SeedBinRegressorLayer(btlnck_features, conf["n_bins"], mlp_dim=bin_embedding_dim//2, min_depth=conf["min_depth"], max_depth=conf["max_depth"])
+ for conf in bin_conf}
+ )
+
+ self.seed_projector = Projector(
+ btlnck_features, bin_embedding_dim, mlp_dim=bin_embedding_dim//2)
+ self.projectors = nn.ModuleList([
+ Projector(num_out, bin_embedding_dim, mlp_dim=bin_embedding_dim//2)
+ for num_out in num_out_features
+ ])
+
+ # Create a map (ModuleDict) of 'name' -> attractors (ModuleList)
+ self.attractors = nn.ModuleDict(
+ {conf['name']: nn.ModuleList([
+ Attractor(bin_embedding_dim, n_attractors[i],
+ mlp_dim=bin_embedding_dim, alpha=attractor_alpha,
+ gamma=attractor_gamma, kind=attractor_kind,
+ attractor_type=attractor_type, memory_efficient=memory_efficient,
+ min_depth=conf["min_depth"], max_depth=conf["max_depth"])
+ for i in range(len(n_attractors))
+ ])
+ for conf in bin_conf}
+ )
+
+ last_in = N_MIDAS_OUT
+ # conditional log binomial for each bin conf
+ self.conditional_log_binomial = nn.ModuleDict(
+ {conf['name']: ConditionalLogBinomial(last_in, bin_embedding_dim, conf['n_bins'], bottleneck_factor=4, min_temp=self.min_temp, max_temp=self.max_temp)
+ for conf in bin_conf}
+ )
+
+ def forward(self, x, return_final_centers=False, denorm=False, return_probs=False, **kwargs):
+ """
+ Args:
+ x (torch.Tensor): Input image tensor of shape (B, C, H, W). Assumes all images are from the same domain.
+ return_final_centers (bool, optional): Whether to return the final centers of the attractors. Defaults to False.
+ denorm (bool, optional): Whether to denormalize the input image. Defaults to False.
+ return_probs (bool, optional): Whether to return the probabilities of the bins. Defaults to False.
+
+ Returns:
+ dict: Dictionary of outputs with keys:
+ - "rel_depth": Relative depth map of shape (B, 1, H, W)
+ - "metric_depth": Metric depth map of shape (B, 1, H, W)
+ - "domain_logits": Domain logits of shape (B, 2)
+ - "bin_centers": Bin centers of shape (B, N, H, W). Present only if return_final_centers is True
+ - "probs": Bin probabilities of shape (B, N, H, W). Present only if return_probs is True
+ """
+ b, c, h, w = x.shape
+ self.orig_input_width = w
+ self.orig_input_height = h
+ rel_depth, out = self.core(x, denorm=denorm, return_rel_depth=True)
+
+ outconv_activation = out[0]
+ btlnck = out[1]
+ x_blocks = out[2:]
+
+ x_d0 = self.conv2(btlnck)
+ x = x_d0
+
+ # Predict which path to take
+ embedding = self.patch_transformer(x)[0] # N, E
+ domain_logits = self.mlp_classifier(embedding) # N, 2
+ domain_vote = torch.softmax(domain_logits.sum(
+ dim=0, keepdim=True), dim=-1) # 1, 2
+
+ # Get the path
+ bin_conf_name = ["nyu", "kitti"][torch.argmax(
+ domain_vote, dim=-1).squeeze().item()]
+
+ try:
+ conf = [c for c in self.bin_conf if c.name == bin_conf_name][0]
+ except IndexError:
+ raise ValueError(
+ f"bin_conf_name {bin_conf_name} not found in bin_confs")
+
+ min_depth = conf['min_depth']
+ max_depth = conf['max_depth']
+
+ seed_bin_regressor = self.seed_bin_regressors[bin_conf_name]
+ _, seed_b_centers = seed_bin_regressor(x)
+ if self.bin_centers_type == 'normed' or self.bin_centers_type == 'hybrid2':
+ b_prev = (seed_b_centers - min_depth)/(max_depth - min_depth)
+ else:
+ b_prev = seed_b_centers
+ prev_b_embedding = self.seed_projector(x)
+
+ attractors = self.attractors[bin_conf_name]
+ for projector, attractor, x in zip(self.projectors, attractors, x_blocks):
+ b_embedding = projector(x)
+ b, b_centers = attractor(
+ b_embedding, b_prev, prev_b_embedding, interpolate=True)
+ b_prev = b
+ prev_b_embedding = b_embedding
+
+ last = outconv_activation
+
+ b_centers = nn.functional.interpolate(
+ b_centers, last.shape[-2:], mode='bilinear', align_corners=True)
+ b_embedding = nn.functional.interpolate(
+ b_embedding, last.shape[-2:], mode='bilinear', align_corners=True)
+
+ clb = self.conditional_log_binomial[bin_conf_name]
+ x = clb(last, b_embedding)
+
+ # Now depth value is Sum px * cx , where cx are bin_centers from the last bin tensor
+ # print(x.shape, b_centers.shape)
+ # b_centers = nn.functional.interpolate(b_centers, x.shape[-2:], mode='bilinear', align_corners=True)
+ out = torch.sum(x * b_centers, dim=1, keepdim=True)
+
+ output = dict(domain_logits=domain_logits, metric_depth=out)
+ if return_final_centers or return_probs:
+ output['bin_centers'] = b_centers
+
+ if return_probs:
+ output['probs'] = x
+ return output
+
+ def get_lr_params(self, lr):
+ """
+ Learning rate configuration for different layers of the model
+
+ Args:
+ lr (float) : Base learning rate
+ Returns:
+ list : list of parameters to optimize and their learning rates, in the format required by torch optimizers.
+ """
+ param_conf = []
+ if self.train_midas:
+ def get_rel_pos_params():
+ for name, p in self.core.core.pretrained.named_parameters():
+ # if "relative_position" in name:
+ if "pos_embed" in name:
+ yield p
+
+ def get_enc_params_except_rel_pos():
+ for name, p in self.core.core.pretrained.named_parameters():
+ # if "relative_position" not in name:
+ if "pos_embed" not in name:
+ yield p
+
+ encoder_params = get_enc_params_except_rel_pos()
+ rel_pos_params = get_rel_pos_params()
+ # midas_params = self.core.core.scratch.parameters()
+ midas_params = self.core.core.depth_head.parameters()
+ midas_lr_factor = self.midas_lr_factor if self.is_midas_pretrained else 1.0
+ param_conf.extend([
+ {'params': encoder_params, 'lr': lr / self.encoder_lr_factor},
+ {'params': rel_pos_params, 'lr': lr / self.pos_enc_lr_factor},
+ {'params': midas_params, 'lr': lr / midas_lr_factor}
+ ])
+
+ remaining_modules = []
+ for name, child in self.named_children():
+ if name != 'core':
+ remaining_modules.append(child)
+ remaining_params = itertools.chain(
+ *[child.parameters() for child in remaining_modules])
+ param_conf.append({'params': remaining_params, 'lr': lr})
+ return param_conf
+
+ def get_conf_parameters(self, conf_name):
+ """
+ Returns parameters of all the ModuleDicts children that are exclusively used for the given bin configuration
+ """
+ params = []
+ for name, child in self.named_children():
+ if isinstance(child, nn.ModuleDict):
+ for bin_conf_name, module in child.items():
+ if bin_conf_name == conf_name:
+ params += list(module.parameters())
+ return params
+
+ def freeze_conf(self, conf_name):
+ """
+ Freezes all the parameters of all the ModuleDicts children that are exclusively used for the given bin configuration
+ """
+ for p in self.get_conf_parameters(conf_name):
+ p.requires_grad = False
+
+ def unfreeze_conf(self, conf_name):
+ """
+ Unfreezes all the parameters of all the ModuleDicts children that are exclusively used for the given bin configuration
+ """
+ for p in self.get_conf_parameters(conf_name):
+ p.requires_grad = True
+
+ def freeze_all_confs(self):
+ """
+ Freezes all the parameters of all the ModuleDicts children
+ """
+ for name, child in self.named_children():
+ if isinstance(child, nn.ModuleDict):
+ for bin_conf_name, module in child.items():
+ for p in module.parameters():
+ p.requires_grad = False
+
+ @staticmethod
+ def build(midas_model_type="DPT_BEiT_L_384", pretrained_resource=None, use_pretrained_midas=False, train_midas=False, freeze_midas_bn=True, **kwargs):
+ # core = MidasCore.build(midas_model_type=midas_model_type, use_pretrained_midas=use_pretrained_midas,
+ # train_midas=train_midas, fetch_features=True, freeze_bn=freeze_midas_bn, **kwargs)
+
+ core = DepthAnythingCore.build(midas_model_type='dinov2_large', use_pretrained_midas=use_pretrained_midas,
+ train_midas=train_midas, fetch_features=True, freeze_bn=freeze_midas_bn, **kwargs)
+
+ model = ZoeDepthNK(core, **kwargs)
+ if pretrained_resource:
+ assert isinstance(pretrained_resource, str), "pretrained_resource must be a string"
+ model = load_state_from_resource(model, pretrained_resource)
+ return model
+
+ @staticmethod
+ def build_from_config(config):
+ return ZoeDepthNK.build(**config)
diff --git a/depth/metric_depth/zoedepth/trainers/base_trainer.py b/depth/metric_depth/zoedepth/trainers/base_trainer.py
new file mode 100644
index 0000000000000000000000000000000000000000..33fbbea3a7d49efe11b005adb5127f441eabfaf6
--- /dev/null
+++ b/depth/metric_depth/zoedepth/trainers/base_trainer.py
@@ -0,0 +1,326 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
+import os
+import uuid
+import warnings
+from datetime import datetime as dt
+from typing import Dict
+
+import matplotlib.pyplot as plt
+import numpy as np
+import torch
+import torch.distributed as dist
+import torch.nn as nn
+import torch.optim as optim
+import wandb
+from tqdm import tqdm
+
+from zoedepth.utils.config import flatten
+from zoedepth.utils.misc import RunningAverageDict, colorize, colors
+
+
+def is_rank_zero(args):
+ return args.rank == 0
+
+
+class BaseTrainer:
+ def __init__(self, config, model, train_loader, test_loader=None, device=None):
+ """ Base Trainer class for training a model."""
+
+ self.config = config
+ self.metric_criterion = "abs_rel"
+ if device is None:
+ device = torch.device(
+ 'cuda') if torch.cuda.is_available() else torch.device('cpu')
+ self.device = device
+ self.model = model
+ self.train_loader = train_loader
+ self.test_loader = test_loader
+ self.optimizer = self.init_optimizer()
+ self.scheduler = self.init_scheduler()
+
+ def resize_to_target(self, prediction, target):
+ if prediction.shape[2:] != target.shape[-2:]:
+ prediction = nn.functional.interpolate(
+ prediction, size=target.shape[-2:], mode="bilinear", align_corners=True
+ )
+ return prediction
+
+ def load_ckpt(self, checkpoint_dir="./checkpoints", ckpt_type="best"):
+ import glob
+ import os
+
+ from zoedepth.models.model_io import load_wts
+
+ if hasattr(self.config, "checkpoint"):
+ checkpoint = self.config.checkpoint
+ elif hasattr(self.config, "ckpt_pattern"):
+ pattern = self.config.ckpt_pattern
+ matches = glob.glob(os.path.join(
+ checkpoint_dir, f"*{pattern}*{ckpt_type}*"))
+ if not (len(matches) > 0):
+ raise ValueError(f"No matches found for the pattern {pattern}")
+ checkpoint = matches[0]
+ else:
+ return
+ model = load_wts(self.model, checkpoint)
+ # TODO : Resuming training is not properly supported in this repo. Implement loading / saving of optimizer and scheduler to support it.
+ print("Loaded weights from {0}".format(checkpoint))
+ warnings.warn(
+ "Resuming training is not properly supported in this repo. Implement loading / saving of optimizer and scheduler to support it.")
+ self.model = model
+
+ def init_optimizer(self):
+ m = self.model.module if self.config.multigpu else self.model
+
+ if self.config.same_lr:
+ print("Using same LR")
+ if hasattr(m, 'core'):
+ m.core.unfreeze()
+ params = self.model.parameters()
+ else:
+ print("Using diff LR")
+ if not hasattr(m, 'get_lr_params'):
+ raise NotImplementedError(
+ f"Model {m.__class__.__name__} does not implement get_lr_params. Please implement it or use the same LR for all parameters.")
+
+ params = m.get_lr_params(self.config.lr)
+
+ return optim.AdamW(params, lr=self.config.lr, weight_decay=self.config.wd)
+
+ def init_scheduler(self):
+ lrs = [l['lr'] for l in self.optimizer.param_groups]
+ return optim.lr_scheduler.OneCycleLR(self.optimizer, lrs, epochs=self.config.epochs, steps_per_epoch=len(self.train_loader),
+ cycle_momentum=self.config.cycle_momentum,
+ base_momentum=0.85, max_momentum=0.95, div_factor=self.config.div_factor, final_div_factor=self.config.final_div_factor, pct_start=self.config.pct_start, three_phase=self.config.three_phase)
+
+ def train_on_batch(self, batch, train_step):
+ raise NotImplementedError
+
+ def validate_on_batch(self, batch, val_step):
+ raise NotImplementedError
+
+ def raise_if_nan(self, losses):
+ for key, value in losses.items():
+ if torch.isnan(value):
+ raise ValueError(f"{key} is NaN, Stopping training")
+
+ @property
+ def iters_per_epoch(self):
+ return len(self.train_loader)
+
+ @property
+ def total_iters(self):
+ return self.config.epochs * self.iters_per_epoch
+
+ def should_early_stop(self):
+ if self.config.get('early_stop', False) and self.step > self.config.early_stop:
+ return True
+
+ def train(self):
+ print(f"Training {self.config.name}")
+ if self.config.uid is None:
+ self.config.uid = str(uuid.uuid4()).split('-')[-1]
+ run_id = f"{dt.now().strftime('%d-%h_%H-%M')}-{self.config.uid}"
+ self.config.run_id = run_id
+ self.config.experiment_id = f"{self.config.name}{self.config.version_name}_{run_id}"
+ self.should_write = ((not self.config.distributed)
+ or self.config.rank == 0)
+ self.should_log = self.should_write # and logging
+ if self.should_log:
+ tags = self.config.tags.split(
+ ',') if self.config.tags != '' else None
+ wandb.init(project=self.config.project, name=self.config.experiment_id, config=flatten(self.config), dir=self.config.root,
+ tags=tags, notes=self.config.notes, settings=wandb.Settings(start_method="fork"))
+
+ self.model.train()
+ self.step = 0
+ best_loss = np.inf
+ validate_every = int(self.config.validate_every * self.iters_per_epoch)
+
+
+ if self.config.prefetch:
+
+ for i, batch in tqdm(enumerate(self.train_loader), desc=f"Prefetching...",
+ total=self.iters_per_epoch) if is_rank_zero(self.config) else enumerate(self.train_loader):
+ pass
+
+ losses = {}
+ def stringify_losses(L): return "; ".join(map(
+ lambda kv: f"{colors.fg.purple}{kv[0]}{colors.reset}: {round(kv[1].item(),3):.4e}", L.items()))
+ for epoch in range(self.config.epochs):
+ if self.should_early_stop():
+ break
+
+ self.epoch = epoch
+ ################################# Train loop ##########################################################
+ if self.should_log:
+ wandb.log({"Epoch": epoch}, step=self.step)
+ pbar = tqdm(enumerate(self.train_loader), desc=f"Epoch: {epoch + 1}/{self.config.epochs}. Loop: Train",
+ total=self.iters_per_epoch) if is_rank_zero(self.config) else enumerate(self.train_loader)
+ for i, batch in pbar:
+ if self.should_early_stop():
+ print("Early stopping")
+ break
+ # print(f"Batch {self.step+1} on rank {self.config.rank}")
+ losses = self.train_on_batch(batch, i)
+ # print(f"trained batch {self.step+1} on rank {self.config.rank}")
+
+ self.raise_if_nan(losses)
+ if is_rank_zero(self.config) and self.config.print_losses:
+ pbar.set_description(
+ f"Epoch: {epoch + 1}/{self.config.epochs}. Loop: Train. Losses: {stringify_losses(losses)}")
+ self.scheduler.step()
+
+ if self.should_log and self.step % 50 == 0:
+ wandb.log({f"Train/{name}": loss.item()
+ for name, loss in losses.items()}, step=self.step)
+
+ self.step += 1
+
+ ########################################################################################################
+
+ if self.test_loader:
+ if (self.step % validate_every) == 0:
+ self.model.eval()
+ if self.should_write:
+ self.save_checkpoint(
+ f"{self.config.experiment_id}_latest.pt")
+
+ ################################# Validation loop ##################################################
+ # validate on the entire validation set in every process but save only from rank 0, I know, inefficient, but avoids divergence of processes
+ metrics, test_losses = self.validate()
+ # print("Validated: {}".format(metrics))
+ if self.should_log:
+ wandb.log(
+ {f"Test/{name}": tloss for name, tloss in test_losses.items()}, step=self.step)
+
+ wandb.log({f"Metrics/{k}": v for k,
+ v in metrics.items()}, step=self.step)
+
+ if (metrics[self.metric_criterion] < best_loss) and self.should_write:
+ self.save_checkpoint(
+ f"{self.config.experiment_id}_best.pt")
+ best_loss = metrics[self.metric_criterion]
+
+ self.model.train()
+
+ if self.config.distributed:
+ dist.barrier()
+ # print(f"Validated: {metrics} on device {self.config.rank}")
+
+ # print(f"Finished step {self.step} on device {self.config.rank}")
+ #################################################################################################
+
+ # Save / validate at the end
+ self.step += 1 # log as final point
+ self.model.eval()
+ self.save_checkpoint(f"{self.config.experiment_id}_latest.pt")
+ if self.test_loader:
+
+ ################################# Validation loop ##################################################
+ metrics, test_losses = self.validate()
+ # print("Validated: {}".format(metrics))
+ if self.should_log:
+ wandb.log({f"Test/{name}": tloss for name,
+ tloss in test_losses.items()}, step=self.step)
+ wandb.log({f"Metrics/{k}": v for k,
+ v in metrics.items()}, step=self.step)
+
+ if (metrics[self.metric_criterion] < best_loss) and self.should_write:
+ self.save_checkpoint(
+ f"{self.config.experiment_id}_best.pt")
+ best_loss = metrics[self.metric_criterion]
+
+ self.model.train()
+
+ def validate(self):
+ with torch.no_grad():
+ losses_avg = RunningAverageDict()
+ metrics_avg = RunningAverageDict()
+ for i, batch in tqdm(enumerate(self.test_loader), desc=f"Epoch: {self.epoch + 1}/{self.config.epochs}. Loop: Validation", total=len(self.test_loader), disable=not is_rank_zero(self.config)):
+ metrics, losses = self.validate_on_batch(batch, val_step=i)
+
+ if losses:
+ losses_avg.update(losses)
+ if metrics:
+ metrics_avg.update(metrics)
+
+ return metrics_avg.get_value(), losses_avg.get_value()
+
+ def save_checkpoint(self, filename):
+ if not self.should_write:
+ return
+ root = self.config.save_dir
+ if not os.path.isdir(root):
+ os.makedirs(root)
+
+ fpath = os.path.join(root, filename)
+ m = self.model.module if self.config.multigpu else self.model
+ torch.save(
+ {
+ "model": m.state_dict(),
+ "optimizer": None, # TODO : Change to self.optimizer.state_dict() if resume support is needed, currently None to reduce file size
+ "epoch": self.epoch
+ }, fpath)
+
+ def log_images(self, rgb: Dict[str, list] = {}, depth: Dict[str, list] = {}, scalar_field: Dict[str, list] = {}, prefix="", scalar_cmap="jet", min_depth=None, max_depth=None):
+ if not self.should_log:
+ return
+
+ if min_depth is None:
+ try:
+ min_depth = self.config.min_depth
+ max_depth = self.config.max_depth
+ except AttributeError:
+ min_depth = None
+ max_depth = None
+
+ depth = {k: colorize(v, vmin=min_depth, vmax=max_depth)
+ for k, v in depth.items()}
+ scalar_field = {k: colorize(
+ v, vmin=None, vmax=None, cmap=scalar_cmap) for k, v in scalar_field.items()}
+ images = {**rgb, **depth, **scalar_field}
+ wimages = {
+ prefix+"Predictions": [wandb.Image(v, caption=k) for k, v in images.items()]}
+ wandb.log(wimages, step=self.step)
+
+ def log_line_plot(self, data):
+ if not self.should_log:
+ return
+
+ plt.plot(data)
+ plt.ylabel("Scale factors")
+ wandb.log({"Scale factors": wandb.Image(plt)}, step=self.step)
+ plt.close()
+
+ def log_bar_plot(self, title, labels, values):
+ if not self.should_log:
+ return
+
+ data = [[label, val] for (label, val) in zip(labels, values)]
+ table = wandb.Table(data=data, columns=["label", "value"])
+ wandb.log({title: wandb.plot.bar(table, "label",
+ "value", title=title)}, step=self.step)
diff --git a/depth/metric_depth/zoedepth/trainers/builder.py b/depth/metric_depth/zoedepth/trainers/builder.py
new file mode 100644
index 0000000000000000000000000000000000000000..a663541b08912ebedce21a68c7599ce4c06e85d0
--- /dev/null
+++ b/depth/metric_depth/zoedepth/trainers/builder.py
@@ -0,0 +1,48 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
+from importlib import import_module
+
+
+def get_trainer(config):
+ """Builds and returns a trainer based on the config.
+
+ Args:
+ config (dict): the config dict (typically constructed using utils.config.get_config)
+ config.trainer (str): the name of the trainer to use. The module named "{config.trainer}_trainer" must exist in trainers root module
+
+ Raises:
+ ValueError: If the specified trainer does not exist under trainers/ folder
+
+ Returns:
+ Trainer (inherited from zoedepth.trainers.BaseTrainer): The Trainer object
+ """
+ assert "trainer" in config and config.trainer is not None and config.trainer != '', "Trainer not specified. Config: {0}".format(
+ config)
+ try:
+ Trainer = getattr(import_module(
+ f"zoedepth.trainers.{config.trainer}_trainer"), 'Trainer')
+ except ModuleNotFoundError as e:
+ raise ValueError(f"Trainer {config.trainer}_trainer not found.") from e
+ return Trainer
diff --git a/depth/metric_depth/zoedepth/trainers/loss.py b/depth/metric_depth/zoedepth/trainers/loss.py
new file mode 100644
index 0000000000000000000000000000000000000000..0c5a1c15cdf5628c1474c566fdc6e58159d7f5ab
--- /dev/null
+++ b/depth/metric_depth/zoedepth/trainers/loss.py
@@ -0,0 +1,316 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
+import torch
+import torch.nn as nn
+import torch.nn.functional as F
+import torch.cuda.amp as amp
+import numpy as np
+
+
+KEY_OUTPUT = 'metric_depth'
+
+
+def extract_key(prediction, key):
+ if isinstance(prediction, dict):
+ return prediction[key]
+ return prediction
+
+
+# Main loss function used for ZoeDepth. Copy/paste from AdaBins repo (https://github.com/shariqfarooq123/AdaBins/blob/0952d91e9e762be310bb4cd055cbfe2448c0ce20/loss.py#L7)
+class SILogLoss(nn.Module):
+ """SILog loss (pixel-wise)"""
+ def __init__(self, beta=0.15):
+ super(SILogLoss, self).__init__()
+ self.name = 'SILog'
+ self.beta = beta
+
+ def forward(self, input, target, mask=None, interpolate=True, return_interpolated=False):
+ input = extract_key(input, KEY_OUTPUT)
+ if input.shape[-1] != target.shape[-1] and interpolate:
+ input = nn.functional.interpolate(
+ input, target.shape[-2:], mode='bilinear', align_corners=True)
+ intr_input = input
+ else:
+ intr_input = input
+
+ if target.ndim == 3:
+ target = target.unsqueeze(1)
+
+ if mask is not None:
+ if mask.ndim == 3:
+ mask = mask.unsqueeze(1)
+
+ input = input[mask]
+ target = target[mask]
+
+ with amp.autocast(enabled=False): # amp causes NaNs in this loss function
+ alpha = 1e-7
+ g = torch.log(input + alpha) - torch.log(target + alpha)
+
+ # n, c, h, w = g.shape
+ # norm = 1/(h*w)
+ # Dg = norm * torch.sum(g**2) - (0.85/(norm**2)) * (torch.sum(g))**2
+
+ Dg = torch.var(g) + self.beta * torch.pow(torch.mean(g), 2)
+
+ loss = 10 * torch.sqrt(Dg)
+
+ if torch.isnan(loss):
+ print("Nan SILog loss")
+ print("input:", input.shape)
+ print("target:", target.shape)
+ print("G", torch.sum(torch.isnan(g)))
+ print("Input min max", torch.min(input), torch.max(input))
+ print("Target min max", torch.min(target), torch.max(target))
+ print("Dg", torch.isnan(Dg))
+ print("loss", torch.isnan(loss))
+
+ if not return_interpolated:
+ return loss
+
+ return loss, intr_input
+
+
+def grad(x):
+ # x.shape : n, c, h, w
+ diff_x = x[..., 1:, 1:] - x[..., 1:, :-1]
+ diff_y = x[..., 1:, 1:] - x[..., :-1, 1:]
+ mag = diff_x**2 + diff_y**2
+ # angle_ratio
+ angle = torch.atan(diff_y / (diff_x + 1e-10))
+ return mag, angle
+
+
+def grad_mask(mask):
+ return mask[..., 1:, 1:] & mask[..., 1:, :-1] & mask[..., :-1, 1:]
+
+
+class GradL1Loss(nn.Module):
+ """Gradient loss"""
+ def __init__(self):
+ super(GradL1Loss, self).__init__()
+ self.name = 'GradL1'
+
+ def forward(self, input, target, mask=None, interpolate=True, return_interpolated=False):
+ input = extract_key(input, KEY_OUTPUT)
+ if input.shape[-1] != target.shape[-1] and interpolate:
+ input = nn.functional.interpolate(
+ input, target.shape[-2:], mode='bilinear', align_corners=True)
+ intr_input = input
+ else:
+ intr_input = input
+
+ grad_gt = grad(target)
+ grad_pred = grad(input)
+ mask_g = grad_mask(mask)
+
+ loss = nn.functional.l1_loss(grad_pred[0][mask_g], grad_gt[0][mask_g])
+ loss = loss + \
+ nn.functional.l1_loss(grad_pred[1][mask_g], grad_gt[1][mask_g])
+ if not return_interpolated:
+ return loss
+ return loss, intr_input
+
+
+class OrdinalRegressionLoss(object):
+
+ def __init__(self, ord_num, beta, discretization="SID"):
+ self.ord_num = ord_num
+ self.beta = beta
+ self.discretization = discretization
+
+ def _create_ord_label(self, gt):
+ N,one, H, W = gt.shape
+ # print("gt shape:", gt.shape)
+
+ ord_c0 = torch.ones(N, self.ord_num, H, W).to(gt.device)
+ if self.discretization == "SID":
+ label = self.ord_num * torch.log(gt) / np.log(self.beta)
+ else:
+ label = self.ord_num * (gt - 1.0) / (self.beta - 1.0)
+ label = label.long()
+ mask = torch.linspace(0, self.ord_num - 1, self.ord_num, requires_grad=False) \
+ .view(1, self.ord_num, 1, 1).to(gt.device)
+ mask = mask.repeat(N, 1, H, W).contiguous().long()
+ mask = (mask > label)
+ ord_c0[mask] = 0
+ ord_c1 = 1 - ord_c0
+ # implementation according to the paper.
+ # ord_label = torch.ones(N, self.ord_num * 2, H, W).to(gt.device)
+ # ord_label[:, 0::2, :, :] = ord_c0
+ # ord_label[:, 1::2, :, :] = ord_c1
+ # reimplementation for fast speed.
+ ord_label = torch.cat((ord_c0, ord_c1), dim=1)
+ return ord_label, mask
+
+ def __call__(self, prob, gt):
+ """
+ :param prob: ordinal regression probability, N x 2*Ord Num x H x W, torch.Tensor
+ :param gt: depth ground truth, NXHxW, torch.Tensor
+ :return: loss: loss value, torch.float
+ """
+ # N, C, H, W = prob.shape
+ valid_mask = gt > 0.
+ ord_label, mask = self._create_ord_label(gt)
+ # print("prob shape: {}, ord label shape: {}".format(prob.shape, ord_label.shape))
+ entropy = -prob * ord_label
+ loss = torch.sum(entropy, dim=1)[valid_mask.squeeze(1)]
+ return loss.mean()
+
+
+class DiscreteNLLLoss(nn.Module):
+ """Cross entropy loss"""
+ def __init__(self, min_depth=1e-3, max_depth=10, depth_bins=64):
+ super(DiscreteNLLLoss, self).__init__()
+ self.name = 'CrossEntropy'
+ self.ignore_index = -(depth_bins + 1)
+ # self._loss_func = nn.NLLLoss(ignore_index=self.ignore_index)
+ self._loss_func = nn.CrossEntropyLoss(ignore_index=self.ignore_index)
+ self.min_depth = min_depth
+ self.max_depth = max_depth
+ self.depth_bins = depth_bins
+ self.alpha = 1
+ self.zeta = 1 - min_depth
+ self.beta = max_depth + self.zeta
+
+ def quantize_depth(self, depth):
+ # depth : N1HW
+ # output : NCHW
+
+ # Quantize depth log-uniformly on [1, self.beta] into self.depth_bins bins
+ depth = torch.log(depth / self.alpha) / np.log(self.beta / self.alpha)
+ depth = depth * (self.depth_bins - 1)
+ depth = torch.round(depth)
+ depth = depth.long()
+ return depth
+
+
+
+ def _dequantize_depth(self, depth):
+ """
+ Inverse of quantization
+ depth : NCHW -> N1HW
+ """
+ # Get the center of the bin
+
+
+
+
+ def forward(self, input, target, mask=None, interpolate=True, return_interpolated=False):
+ input = extract_key(input, KEY_OUTPUT)
+ # assert torch.all(input <= 0), "Input should be negative"
+
+ if input.shape[-1] != target.shape[-1] and interpolate:
+ input = nn.functional.interpolate(
+ input, target.shape[-2:], mode='bilinear', align_corners=True)
+ intr_input = input
+ else:
+ intr_input = input
+
+ # assert torch.all(input)<=1)
+ if target.ndim == 3:
+ target = target.unsqueeze(1)
+
+ target = self.quantize_depth(target)
+ if mask is not None:
+ if mask.ndim == 3:
+ mask = mask.unsqueeze(1)
+
+ # Set the mask to ignore_index
+ mask = mask.long()
+ input = input * mask + (1 - mask) * self.ignore_index
+ target = target * mask + (1 - mask) * self.ignore_index
+
+
+
+ input = input.flatten(2) # N, nbins, H*W
+ target = target.flatten(1) # N, H*W
+ loss = self._loss_func(input, target)
+
+ if not return_interpolated:
+ return loss
+ return loss, intr_input
+
+
+
+
+def compute_scale_and_shift(prediction, target, mask):
+ # system matrix: A = [[a_00, a_01], [a_10, a_11]]
+ a_00 = torch.sum(mask * prediction * prediction, (1, 2))
+ a_01 = torch.sum(mask * prediction, (1, 2))
+ a_11 = torch.sum(mask, (1, 2))
+
+ # right hand side: b = [b_0, b_1]
+ b_0 = torch.sum(mask * prediction * target, (1, 2))
+ b_1 = torch.sum(mask * target, (1, 2))
+
+ # solution: x = A^-1 . b = [[a_11, -a_01], [-a_10, a_00]] / (a_00 * a_11 - a_01 * a_10) . b
+ x_0 = torch.zeros_like(b_0)
+ x_1 = torch.zeros_like(b_1)
+
+ det = a_00 * a_11 - a_01 * a_01
+ # A needs to be a positive definite matrix.
+ valid = det > 0
+
+ x_0[valid] = (a_11[valid] * b_0[valid] - a_01[valid] * b_1[valid]) / det[valid]
+ x_1[valid] = (-a_01[valid] * b_0[valid] + a_00[valid] * b_1[valid]) / det[valid]
+
+ return x_0, x_1
+class ScaleAndShiftInvariantLoss(nn.Module):
+ def __init__(self):
+ super().__init__()
+ self.name = "SSILoss"
+
+ def forward(self, prediction, target, mask, interpolate=True, return_interpolated=False):
+
+ if prediction.shape[-1] != target.shape[-1] and interpolate:
+ prediction = nn.functional.interpolate(prediction, target.shape[-2:], mode='bilinear', align_corners=True)
+ intr_input = prediction
+ else:
+ intr_input = prediction
+
+
+ prediction, target, mask = prediction.squeeze(), target.squeeze(), mask.squeeze()
+ assert prediction.shape == target.shape, f"Shape mismatch: Expected same shape but got {prediction.shape} and {target.shape}."
+
+ scale, shift = compute_scale_and_shift(prediction, target, mask)
+
+ scaled_prediction = scale.view(-1, 1, 1) * prediction + shift.view(-1, 1, 1)
+
+ loss = nn.functional.l1_loss(scaled_prediction[mask], target[mask])
+ if not return_interpolated:
+ return loss
+ return loss, intr_input
+
+
+
+
+if __name__ == '__main__':
+ # Tests for DiscreteNLLLoss
+ celoss = DiscreteNLLLoss()
+ print(celoss(torch.rand(4, 64, 26, 32)*10, torch.rand(4, 1, 26, 32)*10, ))
+
+ d = torch.Tensor([6.59, 3.8, 10.0])
+ print(celoss.dequantize_depth(celoss.quantize_depth(d)))
diff --git a/depth/metric_depth/zoedepth/trainers/zoedepth_nk_trainer.py b/depth/metric_depth/zoedepth/trainers/zoedepth_nk_trainer.py
new file mode 100644
index 0000000000000000000000000000000000000000..d528ae126f1c51b2f25fd31f94a39591ceb2f43a
--- /dev/null
+++ b/depth/metric_depth/zoedepth/trainers/zoedepth_nk_trainer.py
@@ -0,0 +1,143 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
+import torch
+import torch.cuda.amp as amp
+import torch.nn as nn
+
+from zoedepth.trainers.loss import GradL1Loss, SILogLoss
+from zoedepth.utils.config import DATASETS_CONFIG
+from zoedepth.utils.misc import compute_metrics
+
+from .base_trainer import BaseTrainer
+
+
+class Trainer(BaseTrainer):
+ def __init__(self, config, model, train_loader, test_loader=None, device=None):
+ super().__init__(config, model, train_loader,
+ test_loader=test_loader, device=device)
+ self.device = device
+ self.silog_loss = SILogLoss()
+ self.grad_loss = GradL1Loss()
+ self.domain_classifier_loss = nn.CrossEntropyLoss()
+
+ self.scaler = amp.GradScaler(enabled=self.config.use_amp)
+
+ def train_on_batch(self, batch, train_step):
+ """
+ Expects a batch of images and depth as input
+ batch["image"].shape : batch_size, c, h, w
+ batch["depth"].shape : batch_size, 1, h, w
+
+ Assumes all images in a batch are from the same dataset
+ """
+
+ images, depths_gt = batch['image'].to(
+ self.device), batch['depth'].to(self.device)
+ # batch['dataset'] is a tensor strings all valued either 'nyu' or 'kitti'. labels nyu -> 0, kitti -> 1
+ dataset = batch['dataset'][0]
+ # Convert to 0s or 1s
+ domain_labels = torch.Tensor([dataset == 'kitti' for _ in range(
+ images.size(0))]).to(torch.long).to(self.device)
+
+ # m = self.model.module if self.config.multigpu else self.model
+
+ b, c, h, w = images.size()
+ mask = batch["mask"].to(self.device).to(torch.bool)
+
+ losses = {}
+
+ with amp.autocast(enabled=self.config.use_amp):
+ output = self.model(images)
+ pred_depths = output['metric_depth']
+ domain_logits = output['domain_logits']
+
+ l_si, pred = self.silog_loss(
+ pred_depths, depths_gt, mask=mask, interpolate=True, return_interpolated=True)
+ loss = self.config.w_si * l_si
+ losses[self.silog_loss.name] = l_si
+
+ if self.config.w_grad > 0:
+ l_grad = self.grad_loss(pred, depths_gt, mask=mask)
+ loss = loss + self.config.w_grad * l_grad
+ losses[self.grad_loss.name] = l_grad
+ else:
+ l_grad = torch.Tensor([0])
+
+ if self.config.w_domain > 0:
+ l_domain = self.domain_classifier_loss(
+ domain_logits, domain_labels)
+ loss = loss + self.config.w_domain * l_domain
+ losses["DomainLoss"] = l_domain
+ else:
+ l_domain = torch.Tensor([0.])
+
+ self.scaler.scale(loss).backward()
+
+ if self.config.clip_grad > 0:
+ self.scaler.unscale_(self.optimizer)
+ nn.utils.clip_grad_norm_(
+ self.model.parameters(), self.config.clip_grad)
+
+ self.scaler.step(self.optimizer)
+
+ if self.should_log and self.step > 1 and (self.step % int(self.config.log_images_every * self.iters_per_epoch)) == 0:
+ depths_gt[torch.logical_not(mask)] = -99
+ self.log_images(rgb={"Input": images[0, ...]}, depth={"GT": depths_gt[0], "PredictedMono": pred[0]}, prefix="Train",
+ min_depth=DATASETS_CONFIG[dataset]['min_depth'], max_depth=DATASETS_CONFIG[dataset]['max_depth'])
+
+ self.scaler.update()
+ self.optimizer.zero_grad(set_to_none=True)
+
+ return losses
+
+ def validate_on_batch(self, batch, val_step):
+ images = batch['image'].to(self.device)
+ depths_gt = batch['depth'].to(self.device)
+ dataset = batch['dataset'][0]
+ if 'has_valid_depth' in batch:
+ if not batch['has_valid_depth']:
+ return None, None
+
+ depths_gt = depths_gt.squeeze().unsqueeze(0).unsqueeze(0)
+ with amp.autocast(enabled=self.config.use_amp):
+ m = self.model.module if self.config.multigpu else self.model
+ pred_depths = m(images)["metric_depth"]
+ pred_depths = pred_depths.squeeze().unsqueeze(0).unsqueeze(0)
+
+ mask = torch.logical_and(
+ depths_gt > self.config.min_depth, depths_gt < self.config.max_depth)
+ with amp.autocast(enabled=self.config.use_amp):
+ l_depth = self.silog_loss(
+ pred_depths, depths_gt, mask=mask.to(torch.bool), interpolate=True)
+
+ metrics = compute_metrics(depths_gt, pred_depths, **self.config)
+ losses = {f"{self.silog_loss.name}": l_depth.item()}
+
+ if val_step == 1 and self.should_log:
+ depths_gt[torch.logical_not(mask)] = -99
+ self.log_images(rgb={"Input": images[0]}, depth={"GT": depths_gt[0], "PredictedMono": pred_depths[0]}, prefix="Test",
+ min_depth=DATASETS_CONFIG[dataset]['min_depth'], max_depth=DATASETS_CONFIG[dataset]['max_depth'])
+
+ return metrics, losses
diff --git a/depth/metric_depth/zoedepth/trainers/zoedepth_trainer.py b/depth/metric_depth/zoedepth/trainers/zoedepth_trainer.py
new file mode 100644
index 0000000000000000000000000000000000000000..3ac1c24c0512c1c1b191670a7c24abb4fca47ba1
--- /dev/null
+++ b/depth/metric_depth/zoedepth/trainers/zoedepth_trainer.py
@@ -0,0 +1,177 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
+import torch
+import torch.cuda.amp as amp
+import torch.nn as nn
+
+from zoedepth.trainers.loss import GradL1Loss, SILogLoss
+from zoedepth.utils.config import DATASETS_CONFIG
+from zoedepth.utils.misc import compute_metrics
+from zoedepth.data.preprocess import get_black_border
+
+from .base_trainer import BaseTrainer
+from torchvision import transforms
+from PIL import Image
+import numpy as np
+
+class Trainer(BaseTrainer):
+ def __init__(self, config, model, train_loader, test_loader=None, device=None):
+ super().__init__(config, model, train_loader,
+ test_loader=test_loader, device=device)
+ self.device = device
+ self.silog_loss = SILogLoss()
+ self.grad_loss = GradL1Loss()
+ self.scaler = amp.GradScaler(enabled=self.config.use_amp)
+
+ def train_on_batch(self, batch, train_step):
+ """
+ Expects a batch of images and depth as input
+ batch["image"].shape : batch_size, c, h, w
+ batch["depth"].shape : batch_size, 1, h, w
+ """
+
+ images, depths_gt = batch['image'].to(
+ self.device), batch['depth'].to(self.device)
+ dataset = batch['dataset'][0]
+
+ b, c, h, w = images.size()
+ mask = batch["mask"].to(self.device).to(torch.bool)
+
+ losses = {}
+
+ with amp.autocast(enabled=self.config.use_amp):
+
+ output = self.model(images)
+ pred_depths = output['metric_depth']
+
+ l_si, pred = self.silog_loss(
+ pred_depths, depths_gt, mask=mask, interpolate=True, return_interpolated=True)
+ loss = self.config.w_si * l_si
+ losses[self.silog_loss.name] = l_si
+
+ if self.config.w_grad > 0:
+ l_grad = self.grad_loss(pred, depths_gt, mask=mask)
+ loss = loss + self.config.w_grad * l_grad
+ losses[self.grad_loss.name] = l_grad
+ else:
+ l_grad = torch.Tensor([0])
+
+ self.scaler.scale(loss).backward()
+
+ if self.config.clip_grad > 0:
+ self.scaler.unscale_(self.optimizer)
+ nn.utils.clip_grad_norm_(
+ self.model.parameters(), self.config.clip_grad)
+
+ self.scaler.step(self.optimizer)
+
+ if self.should_log and (self.step % int(self.config.log_images_every * self.iters_per_epoch)) == 0:
+ # -99 is treated as invalid depth in the log_images function and is colored grey.
+ depths_gt[torch.logical_not(mask)] = -99
+
+ self.log_images(rgb={"Input": images[0, ...]}, depth={"GT": depths_gt[0], "PredictedMono": pred[0]}, prefix="Train",
+ min_depth=DATASETS_CONFIG[dataset]['min_depth'], max_depth=DATASETS_CONFIG[dataset]['max_depth'])
+
+ if self.config.get("log_rel", False):
+ self.log_images(
+ scalar_field={"RelPred": output["relative_depth"][0]}, prefix="TrainRel")
+
+ self.scaler.update()
+ self.optimizer.zero_grad()
+
+ return losses
+
+ @torch.no_grad()
+ def eval_infer(self, x):
+ with amp.autocast(enabled=self.config.use_amp):
+ m = self.model.module if self.config.multigpu else self.model
+ pred_depths = m(x)['metric_depth']
+ return pred_depths
+
+ @torch.no_grad()
+ def crop_aware_infer(self, x):
+ # if we are not avoiding the black border, we can just use the normal inference
+ if not self.config.get("avoid_boundary", False):
+ return self.eval_infer(x)
+
+ # otherwise, we need to crop the image to avoid the black border
+ # For now, this may be a bit slow due to converting to numpy and back
+ # We assume no normalization is done on the input image
+
+ # get the black border
+ assert x.shape[0] == 1, "Only batch size 1 is supported for now"
+ x_pil = transforms.ToPILImage()(x[0].cpu())
+ x_np = np.array(x_pil, dtype=np.uint8)
+ black_border_params = get_black_border(x_np)
+ top, bottom, left, right = black_border_params.top, black_border_params.bottom, black_border_params.left, black_border_params.right
+ x_np_cropped = x_np[top:bottom, left:right, :]
+ x_cropped = transforms.ToTensor()(Image.fromarray(x_np_cropped))
+
+ # run inference on the cropped image
+ pred_depths_cropped = self.eval_infer(x_cropped.unsqueeze(0).to(self.device))
+
+ # resize the prediction to x_np_cropped's size
+ pred_depths_cropped = nn.functional.interpolate(
+ pred_depths_cropped, size=(x_np_cropped.shape[0], x_np_cropped.shape[1]), mode="bilinear", align_corners=False)
+
+
+ # pad the prediction back to the original size
+ pred_depths = torch.zeros((1, 1, x_np.shape[0], x_np.shape[1]), device=pred_depths_cropped.device, dtype=pred_depths_cropped.dtype)
+ pred_depths[:, :, top:bottom, left:right] = pred_depths_cropped
+
+ return pred_depths
+
+
+
+ def validate_on_batch(self, batch, val_step):
+ images = batch['image'].to(self.device)
+ depths_gt = batch['depth'].to(self.device)
+ dataset = batch['dataset'][0]
+ mask = batch["mask"].to(self.device)
+ if 'has_valid_depth' in batch:
+ if not batch['has_valid_depth']:
+ return None, None
+
+ depths_gt = depths_gt.squeeze().unsqueeze(0).unsqueeze(0)
+ mask = mask.squeeze().unsqueeze(0).unsqueeze(0)
+ if dataset == 'nyu':
+ pred_depths = self.crop_aware_infer(images)
+ else:
+ pred_depths = self.eval_infer(images)
+ pred_depths = pred_depths.squeeze().unsqueeze(0).unsqueeze(0)
+
+ with amp.autocast(enabled=self.config.use_amp):
+ l_depth = self.silog_loss(
+ pred_depths, depths_gt, mask=mask.to(torch.bool), interpolate=True)
+
+ metrics = compute_metrics(depths_gt, pred_depths, **self.config)
+ losses = {f"{self.silog_loss.name}": l_depth.item()}
+
+ if val_step == 1 and self.should_log:
+ depths_gt[torch.logical_not(mask)] = -99
+ self.log_images(rgb={"Input": images[0]}, depth={"GT": depths_gt[0], "PredictedMono": pred_depths[0]}, prefix="Test",
+ min_depth=DATASETS_CONFIG[dataset]['min_depth'], max_depth=DATASETS_CONFIG[dataset]['max_depth'])
+
+ return metrics, losses
diff --git a/depth/metric_depth/zoedepth/utils/__init__.py b/depth/metric_depth/zoedepth/utils/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..5f2668792389157609abb2a0846fb620e7d67eb9
--- /dev/null
+++ b/depth/metric_depth/zoedepth/utils/__init__.py
@@ -0,0 +1,24 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
diff --git a/depth/metric_depth/zoedepth/utils/arg_utils.py b/depth/metric_depth/zoedepth/utils/arg_utils.py
new file mode 100644
index 0000000000000000000000000000000000000000..8a3004ec3679c0a40fd8961253733fb4343ad545
--- /dev/null
+++ b/depth/metric_depth/zoedepth/utils/arg_utils.py
@@ -0,0 +1,33 @@
+
+
+def infer_type(x): # hacky way to infer type from string args
+ if not isinstance(x, str):
+ return x
+
+ try:
+ x = int(x)
+ return x
+ except ValueError:
+ pass
+
+ try:
+ x = float(x)
+ return x
+ except ValueError:
+ pass
+
+ return x
+
+
+def parse_unknown(unknown_args):
+ clean = []
+ for a in unknown_args:
+ if "=" in a:
+ k, v = a.split("=")
+ clean.extend([k, v])
+ else:
+ clean.append(a)
+
+ keys = clean[::2]
+ values = clean[1::2]
+ return {k.replace("--", ""): infer_type(v) for k, v in zip(keys, values)}
diff --git a/depth/metric_depth/zoedepth/utils/config.py b/depth/metric_depth/zoedepth/utils/config.py
new file mode 100644
index 0000000000000000000000000000000000000000..5ad77acf4aaddfca855c9ba985516ebbb1c4a715
--- /dev/null
+++ b/depth/metric_depth/zoedepth/utils/config.py
@@ -0,0 +1,437 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
+import json
+import os
+
+from depth.metric_depth.zoedepth.utils.easydict import EasyDict as edict
+
+from depth.metric_depth.zoedepth.utils.arg_utils import infer_type
+import pathlib
+import platform
+
+ROOT = pathlib.Path(__file__).parent.parent.resolve()
+
+HOME_DIR = os.path.expanduser("./data")
+
+COMMON_CONFIG = {
+ "save_dir": os.path.expanduser("./depth_anything_finetune"),
+ "project": "ZoeDepth",
+ "tags": '',
+ "notes": "",
+ "gpu": None,
+ "root": ".",
+ "uid": None,
+ "print_losses": False
+}
+
+DATASETS_CONFIG = {
+ "kitti": {
+ "dataset": "kitti",
+ "min_depth": 0.001,
+ "max_depth": 80,
+ "data_path": os.path.join(HOME_DIR, "Kitti/raw_data"),
+ "gt_path": os.path.join(HOME_DIR, "Kitti/data_depth_annotated_zoedepth"),
+ "filenames_file": "./train_test_inputs/kitti_eigen_train_files_with_gt.txt",
+ "input_height": 352,
+ "input_width": 1216, # 704
+ "data_path_eval": os.path.join(HOME_DIR, "Kitti/raw_data"),
+ "gt_path_eval": os.path.join(HOME_DIR, "Kitti/data_depth_annotated_zoedepth"),
+ "filenames_file_eval": "./train_test_inputs/kitti_eigen_test_files_with_gt.txt",
+
+ "min_depth_eval": 1e-3,
+ "max_depth_eval": 80,
+
+ "do_random_rotate": True,
+ "degree": 1.0,
+ "do_kb_crop": True,
+ "garg_crop": True,
+ "eigen_crop": False,
+ "use_right": False
+ },
+ "kitti_test": {
+ "dataset": "kitti",
+ "min_depth": 0.001,
+ "max_depth": 80,
+ "data_path": os.path.join(HOME_DIR, "Kitti/raw_data"),
+ "gt_path": os.path.join(HOME_DIR, "Kitti/data_depth_annotated_zoedepth"),
+ "filenames_file": "./train_test_inputs/kitti_eigen_train_files_with_gt.txt",
+ "input_height": 352,
+ "input_width": 1216,
+ "data_path_eval": os.path.join(HOME_DIR, "Kitti/raw_data"),
+ "gt_path_eval": os.path.join(HOME_DIR, "Kitti/data_depth_annotated_zoedepth"),
+ "filenames_file_eval": "./train_test_inputs/kitti_eigen_test_files_with_gt.txt",
+
+ "min_depth_eval": 1e-3,
+ "max_depth_eval": 80,
+
+ "do_random_rotate": False,
+ "degree": 1.0,
+ "do_kb_crop": True,
+ "garg_crop": True,
+ "eigen_crop": False,
+ "use_right": False
+ },
+ "nyu": {
+ "dataset": "nyu",
+ "avoid_boundary": False,
+ "min_depth": 1e-3, # originally 0.1
+ "max_depth": 10,
+ "data_path": os.path.join(HOME_DIR, "nyu"),
+ "gt_path": os.path.join(HOME_DIR, "nyu"),
+ "filenames_file": "./train_test_inputs/nyudepthv2_train_files_with_gt.txt",
+ "input_height": 480,
+ "input_width": 640,
+ "data_path_eval": os.path.join(HOME_DIR, "nyu"),
+ "gt_path_eval": os.path.join(HOME_DIR, "nyu"),
+ "filenames_file_eval": "./train_test_inputs/nyudepthv2_test_files_with_gt.txt",
+ "min_depth_eval": 1e-3,
+ "max_depth_eval": 10,
+ "min_depth_diff": -10,
+ "max_depth_diff": 10,
+
+ "do_random_rotate": True,
+ "degree": 1.0,
+ "do_kb_crop": False,
+ "garg_crop": False,
+ "eigen_crop": True
+ },
+ "ibims": {
+ "dataset": "ibims",
+ "ibims_root": os.path.join(HOME_DIR, "iBims1/m1455541/ibims1_core_raw/"),
+ "eigen_crop": True,
+ "garg_crop": False,
+ "do_kb_crop": False,
+ "min_depth_eval": 0,
+ "max_depth_eval": 10,
+ "min_depth": 1e-3,
+ "max_depth": 10
+ },
+ "sunrgbd": {
+ "dataset": "sunrgbd",
+ "sunrgbd_root": os.path.join(HOME_DIR, "SUNRGB-D"),
+ "eigen_crop": True,
+ "garg_crop": False,
+ "do_kb_crop": False,
+ "min_depth_eval": 0,
+ "max_depth_eval": 8,
+ "min_depth": 1e-3,
+ "max_depth": 10
+ },
+ "diml_indoor": {
+ "dataset": "diml_indoor",
+ "diml_indoor_root": os.path.join(HOME_DIR, "DIML/indoor/sample/testset/"),
+ "eigen_crop": True,
+ "garg_crop": False,
+ "do_kb_crop": False,
+ "min_depth_eval": 0,
+ "max_depth_eval": 10,
+ "min_depth": 1e-3,
+ "max_depth": 10
+ },
+ "diml_outdoor": {
+ "dataset": "diml_outdoor",
+ "diml_outdoor_root": os.path.join(HOME_DIR, "DIML/outdoor/test/LR"),
+ "eigen_crop": False,
+ "garg_crop": True,
+ "do_kb_crop": False,
+ "min_depth_eval": 2,
+ "max_depth_eval": 80,
+ "min_depth": 1e-3,
+ "max_depth": 80
+ },
+ "diode_indoor": {
+ "dataset": "diode_indoor",
+ "diode_indoor_root": os.path.join(HOME_DIR, "DIODE/val/indoors/"),
+ "eigen_crop": True,
+ "garg_crop": False,
+ "do_kb_crop": False,
+ "min_depth_eval": 1e-3,
+ "max_depth_eval": 10,
+ "min_depth": 1e-3,
+ "max_depth": 10
+ },
+ "diode_outdoor": {
+ "dataset": "diode_outdoor",
+ "diode_outdoor_root": os.path.join(HOME_DIR, "DIODE/val/outdoor/"),
+ "eigen_crop": False,
+ "garg_crop": True,
+ "do_kb_crop": False,
+ "min_depth_eval": 1e-3,
+ "max_depth_eval": 80,
+ "min_depth": 1e-3,
+ "max_depth": 80
+ },
+ "hypersim_test": {
+ "dataset": "hypersim_test",
+ "hypersim_test_root": os.path.join(HOME_DIR, "HyperSim/"),
+ "eigen_crop": True,
+ "garg_crop": False,
+ "do_kb_crop": False,
+ "min_depth_eval": 1e-3,
+ "max_depth_eval": 80,
+ "min_depth": 1e-3,
+ "max_depth": 10
+ },
+ "vkitti": {
+ "dataset": "vkitti",
+ "vkitti_root": os.path.join(HOME_DIR, "shortcuts/datasets/vkitti_test/"),
+ "eigen_crop": False,
+ "garg_crop": True,
+ "do_kb_crop": True,
+ "min_depth_eval": 1e-3,
+ "max_depth_eval": 80,
+ "min_depth": 1e-3,
+ "max_depth": 80
+ },
+ "vkitti2": {
+ "dataset": "vkitti2",
+ "vkitti2_root": os.path.join(HOME_DIR, "vKitti2/"),
+ "eigen_crop": False,
+ "garg_crop": True,
+ "do_kb_crop": True,
+ "min_depth_eval": 1e-3,
+ "max_depth_eval": 80,
+ "min_depth": 1e-3,
+ "max_depth": 80,
+ },
+ "ddad": {
+ "dataset": "ddad",
+ "ddad_root": os.path.join(HOME_DIR, "shortcuts/datasets/ddad/ddad_val/"),
+ "eigen_crop": False,
+ "garg_crop": True,
+ "do_kb_crop": True,
+ "min_depth_eval": 1e-3,
+ "max_depth_eval": 80,
+ "min_depth": 1e-3,
+ "max_depth": 80,
+ },
+}
+
+ALL_INDOOR = ["nyu", "ibims", "sunrgbd", "diode_indoor", "hypersim_test"]
+ALL_OUTDOOR = ["kitti", "diml_outdoor", "diode_outdoor", "vkitti2", "ddad"]
+ALL_EVAL_DATASETS = ALL_INDOOR + ALL_OUTDOOR
+
+COMMON_TRAINING_CONFIG = {
+ "dataset": "nyu",
+ "distributed": True,
+ "workers": 16,
+ "clip_grad": 0.1,
+ "use_shared_dict": False,
+ "shared_dict": None,
+ "use_amp": False,
+
+ "aug": True,
+ "random_crop": False,
+ "random_translate": False,
+ "translate_prob": 0.2,
+ "max_translation": 100,
+
+ "validate_every": 0.25,
+ "log_images_every": 0.1,
+ "prefetch": False,
+}
+
+
+def flatten(config, except_keys=('bin_conf')):
+ def recurse(inp):
+ if isinstance(inp, dict):
+ for key, value in inp.items():
+ if key in except_keys:
+ yield (key, value)
+ if isinstance(value, dict):
+ yield from recurse(value)
+ else:
+ yield (key, value)
+
+ return dict(list(recurse(config)))
+
+
+def split_combined_args(kwargs):
+ """Splits the arguments that are combined with '__' into multiple arguments.
+ Combined arguments should have equal number of keys and values.
+ Keys are separated by '__' and Values are separated with ';'.
+ For example, '__n_bins__lr=256;0.001'
+
+ Args:
+ kwargs (dict): key-value pairs of arguments where key-value is optionally combined according to the above format.
+
+ Returns:
+ dict: Parsed dict with the combined arguments split into individual key-value pairs.
+ """
+ new_kwargs = dict(kwargs)
+ for key, value in kwargs.items():
+ if key.startswith("__"):
+ keys = key.split("__")[1:]
+ values = value.split(";")
+ assert len(keys) == len(
+ values), f"Combined arguments should have equal number of keys and values. Keys are separated by '__' and Values are separated with ';'. For example, '__n_bins__lr=256;0.001. Given (keys,values) is ({keys}, {values})"
+ for k, v in zip(keys, values):
+ new_kwargs[k] = v
+ return new_kwargs
+
+
+def parse_list(config, key, dtype=int):
+ """Parse a list of values for the key if the value is a string. The values are separated by a comma.
+ Modifies the config in place.
+ """
+ if key in config:
+ if isinstance(config[key], str):
+ config[key] = list(map(dtype, config[key].split(',')))
+ assert isinstance(config[key], list) and all([isinstance(e, dtype) for e in config[key]]
+ ), f"{key} should be a list of values dtype {dtype}. Given {config[key]} of type {type(config[key])} with values of type {[type(e) for e in config[key]]}."
+
+
+def get_model_config(model_name, model_version=None):
+ """Find and parse the .json config file for the model.
+
+ Args:
+ model_name (str): name of the model. The config file should be named config_{model_name}[_{model_version}].json under the models/{model_name} directory.
+ model_version (str, optional): Specific config version. If specified config_{model_name}_{model_version}.json is searched for and used. Otherwise config_{model_name}.json is used. Defaults to None.
+
+ Returns:
+ easydict: the config dictionary for the model.
+ """
+ config_fname = f"config_{model_name}_{model_version}.json" if model_version is not None else f"config_{model_name}.json"
+ config_file = os.path.join(ROOT, "models", model_name, config_fname)
+ if not os.path.exists(config_file):
+ return None
+
+ with open(config_file, "r") as f:
+ config = edict(json.load(f))
+
+ # handle dictionary inheritance
+ # only training config is supported for inheritance
+ if "inherit" in config.train and config.train.inherit is not None:
+ inherit_config = get_model_config(config.train["inherit"]).train
+ for key, value in inherit_config.items():
+ if key not in config.train:
+ config.train[key] = value
+ return edict(config)
+
+
+def update_model_config(config, mode, model_name, model_version=None, strict=False):
+ model_config = get_model_config(model_name, model_version)
+ if model_config is not None:
+ config = {**config, **
+ flatten({**model_config.model, **model_config[mode]})}
+ elif strict:
+ raise ValueError(f"Config file for model {model_name} not found.")
+ return config
+
+
+def check_choices(name, value, choices):
+ # return # No checks in dev branch
+ if value not in choices:
+ raise ValueError(f"{name} {value} not in supported choices {choices}")
+
+
+KEYS_TYPE_BOOL = ["use_amp", "distributed", "use_shared_dict", "same_lr", "aug", "three_phase",
+ "prefetch", "cycle_momentum"] # Casting is not necessary as their int casted values in config are 0 or 1
+
+
+def get_config(model_name, mode='train', dataset=None, **overwrite_kwargs):
+ """Main entry point to get the config for the model.
+
+ Args:
+ model_name (str): name of the desired model.
+ mode (str, optional): "train" or "infer". Defaults to 'train'.
+ dataset (str, optional): If specified, the corresponding dataset configuration is loaded as well. Defaults to None.
+
+ Keyword Args: key-value pairs of arguments to overwrite the default config.
+
+ The order of precedence for overwriting the config is (Higher precedence first):
+ # 1. overwrite_kwargs
+ # 2. "config_version": Config file version if specified in overwrite_kwargs. The corresponding config loaded is config_{model_name}_{config_version}.json
+ # 3. "version_name": Default Model version specific config specified in overwrite_kwargs. The corresponding config loaded is config_{model_name}_{version_name}.json
+ # 4. common_config: Default config for all models specified in COMMON_CONFIG
+
+ Returns:
+ easydict: The config dictionary for the model.
+ """
+
+
+ check_choices("Model", model_name, ["zoedepth", "zoedepth_nk"])
+ check_choices("Mode", mode, ["train", "infer", "eval"])
+ if mode == "train":
+ check_choices("Dataset", dataset, ["nyu", "kitti", "mix", None])
+
+ config = flatten({**COMMON_CONFIG, **COMMON_TRAINING_CONFIG})
+ config = update_model_config(config, mode, model_name)
+
+ # update with model version specific config
+ version_name = overwrite_kwargs.get("version_name", config["version_name"])
+ config = update_model_config(config, mode, model_name, version_name)
+
+ # update with config version if specified
+ config_version = overwrite_kwargs.get("config_version", None)
+ if config_version is not None:
+ print("Overwriting config with config_version", config_version)
+ config = update_model_config(config, mode, model_name, config_version)
+
+ # update with overwrite_kwargs
+ # Combined args are useful for hyperparameter search
+ overwrite_kwargs = split_combined_args(overwrite_kwargs)
+ config = {**config, **overwrite_kwargs}
+
+ # Casting to bool # TODO: Not necessary. Remove and test
+ for key in KEYS_TYPE_BOOL:
+ if key in config:
+ config[key] = bool(config[key])
+
+ # Model specific post processing of config
+ parse_list(config, "n_attractors")
+
+ # adjust n_bins for each bin configuration if bin_conf is given and n_bins is passed in overwrite_kwargs
+ if 'bin_conf' in config and 'n_bins' in overwrite_kwargs:
+ bin_conf = config['bin_conf'] # list of dicts
+ n_bins = overwrite_kwargs['n_bins']
+ new_bin_conf = []
+ for conf in bin_conf:
+ conf['n_bins'] = n_bins
+ new_bin_conf.append(conf)
+ config['bin_conf'] = new_bin_conf
+
+ if mode == "train":
+ orig_dataset = dataset
+ if dataset == "mix":
+ dataset = 'nyu' # Use nyu as default for mix. Dataset config is changed accordingly while loading the dataloader
+ if dataset is not None:
+ config['project'] = f"MonoDepth3-{orig_dataset}" # Set project for wandb
+
+ if dataset is not None:
+ config['dataset'] = dataset
+ config = {**DATASETS_CONFIG[dataset], **config}
+
+
+ config['model'] = model_name
+ typed_config = {k: infer_type(v) for k, v in config.items()}
+ # add hostname to config
+ config['hostname'] = platform.node()
+ return edict(typed_config)
+
+
+def change_dataset(config, new_dataset):
+ config.update(DATASETS_CONFIG[new_dataset])
+ return config
diff --git a/depth/metric_depth/zoedepth/utils/easydict/__init__.py b/depth/metric_depth/zoedepth/utils/easydict/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..15928179b0182c6045d98bc0a7be1c6ca45f675e
--- /dev/null
+++ b/depth/metric_depth/zoedepth/utils/easydict/__init__.py
@@ -0,0 +1,158 @@
+"""
+EasyDict
+Copy/pasted from https://github.com/makinacorpus/easydict
+Original author: Mathieu Leplatre
+"""
+
+class EasyDict(dict):
+ """
+ Get attributes
+
+ >>> d = EasyDict({'foo':3})
+ >>> d['foo']
+ 3
+ >>> d.foo
+ 3
+ >>> d.bar
+ Traceback (most recent call last):
+ ...
+ AttributeError: 'EasyDict' object has no attribute 'bar'
+
+ Works recursively
+
+ >>> d = EasyDict({'foo':3, 'bar':{'x':1, 'y':2}})
+ >>> isinstance(d.bar, dict)
+ True
+ >>> d.bar.x
+ 1
+
+ Bullet-proof
+
+ >>> EasyDict({})
+ {}
+ >>> EasyDict(d={})
+ {}
+ >>> EasyDict(None)
+ {}
+ >>> d = {'a': 1}
+ >>> EasyDict(**d)
+ {'a': 1}
+ >>> EasyDict((('a', 1), ('b', 2)))
+ {'a': 1, 'b': 2}
+
+ Set attributes
+
+ >>> d = EasyDict()
+ >>> d.foo = 3
+ >>> d.foo
+ 3
+ >>> d.bar = {'prop': 'value'}
+ >>> d.bar.prop
+ 'value'
+ >>> d
+ {'foo': 3, 'bar': {'prop': 'value'}}
+ >>> d.bar.prop = 'newer'
+ >>> d.bar.prop
+ 'newer'
+
+
+ Values extraction
+
+ >>> d = EasyDict({'foo':0, 'bar':[{'x':1, 'y':2}, {'x':3, 'y':4}]})
+ >>> isinstance(d.bar, list)
+ True
+ >>> from operator import attrgetter
+ >>> list(map(attrgetter('x'), d.bar))
+ [1, 3]
+ >>> list(map(attrgetter('y'), d.bar))
+ [2, 4]
+ >>> d = EasyDict()
+ >>> list(d.keys())
+ []
+ >>> d = EasyDict(foo=3, bar=dict(x=1, y=2))
+ >>> d.foo
+ 3
+ >>> d.bar.x
+ 1
+
+ Still like a dict though
+
+ >>> o = EasyDict({'clean':True})
+ >>> list(o.items())
+ [('clean', True)]
+
+ And like a class
+
+ >>> class Flower(EasyDict):
+ ... power = 1
+ ...
+ >>> f = Flower()
+ >>> f.power
+ 1
+ >>> f = Flower({'height': 12})
+ >>> f.height
+ 12
+ >>> f['power']
+ 1
+ >>> sorted(f.keys())
+ ['height', 'power']
+
+ update and pop items
+ >>> d = EasyDict(a=1, b='2')
+ >>> e = EasyDict(c=3.0, a=9.0)
+ >>> d.update(e)
+ >>> d.c
+ 3.0
+ >>> d['c']
+ 3.0
+ >>> d.get('c')
+ 3.0
+ >>> d.update(a=4, b=4)
+ >>> d.b
+ 4
+ >>> d.pop('a')
+ 4
+ >>> d.a
+ Traceback (most recent call last):
+ ...
+ AttributeError: 'EasyDict' object has no attribute 'a'
+ """
+ def __init__(self, d=None, **kwargs):
+ if d is None:
+ d = {}
+ else:
+ d = dict(d)
+ if kwargs:
+ d.update(**kwargs)
+ for k, v in d.items():
+ setattr(self, k, v)
+ # Class attributes
+ for k in self.__class__.__dict__.keys():
+ if not (k.startswith('__') and k.endswith('__')) and not k in ('update', 'pop'):
+ setattr(self, k, getattr(self, k))
+
+ def __setattr__(self, name, value):
+ if isinstance(value, (list, tuple)):
+ value = [self.__class__(x)
+ if isinstance(x, dict) else x for x in value]
+ elif isinstance(value, dict) and not isinstance(value, self.__class__):
+ value = self.__class__(value)
+ super(EasyDict, self).__setattr__(name, value)
+ super(EasyDict, self).__setitem__(name, value)
+
+ __setitem__ = __setattr__
+
+ def update(self, e=None, **f):
+ d = e or dict()
+ d.update(f)
+ for k in d:
+ setattr(self, k, d[k])
+
+ def pop(self, k, d=None):
+ delattr(self, k)
+ return super(EasyDict, self).pop(k, d)
+
+
+if __name__ == "__main__":
+ import doctest
+ doctest.testmod()
\ No newline at end of file
diff --git a/depth/metric_depth/zoedepth/utils/geometry.py b/depth/metric_depth/zoedepth/utils/geometry.py
new file mode 100644
index 0000000000000000000000000000000000000000..e3da8c75b5a8e39b4b58a4dcd827b84d79b9115c
--- /dev/null
+++ b/depth/metric_depth/zoedepth/utils/geometry.py
@@ -0,0 +1,98 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
+import numpy as np
+
+def get_intrinsics(H,W):
+ """
+ Intrinsics for a pinhole camera model.
+ Assume fov of 55 degrees and central principal point.
+ """
+ f = 0.5 * W / np.tan(0.5 * 55 * np.pi / 180.0)
+ cx = 0.5 * W
+ cy = 0.5 * H
+ return np.array([[f, 0, cx],
+ [0, f, cy],
+ [0, 0, 1]])
+
+def depth_to_points(depth, R=None, t=None):
+
+ K = get_intrinsics(depth.shape[1], depth.shape[2])
+ Kinv = np.linalg.inv(K)
+ if R is None:
+ R = np.eye(3)
+ if t is None:
+ t = np.zeros(3)
+
+ # M converts from your coordinate to PyTorch3D's coordinate system
+ M = np.eye(3)
+ M[0, 0] = -1.0
+ M[1, 1] = -1.0
+
+ height, width = depth.shape[1:3]
+
+ x = np.arange(width)
+ y = np.arange(height)
+ coord = np.stack(np.meshgrid(x, y), -1)
+ coord = np.concatenate((coord, np.ones_like(coord)[:, :, [0]]), -1) # z=1
+ coord = coord.astype(np.float32)
+ # coord = torch.as_tensor(coord, dtype=torch.float32, device=device)
+ coord = coord[None] # bs, h, w, 3
+
+ D = depth[:, :, :, None, None]
+ # print(D.shape, Kinv[None, None, None, ...].shape, coord[:, :, :, :, None].shape )
+ pts3D_1 = D * Kinv[None, None, None, ...] @ coord[:, :, :, :, None]
+ # pts3D_1 live in your coordinate system. Convert them to Py3D's
+ pts3D_1 = M[None, None, None, ...] @ pts3D_1
+ # from reference to targe tviewpoint
+ pts3D_2 = R[None, None, None, ...] @ pts3D_1 + t[None, None, None, :, None]
+ # pts3D_2 = pts3D_1
+ # depth_2 = pts3D_2[:, :, :, 2, :] # b,1,h,w
+ return pts3D_2[:, :, :, :3, 0][0]
+
+
+def create_triangles(h, w, mask=None):
+ """
+ Reference: https://github.com/google-research/google-research/blob/e96197de06613f1b027d20328e06d69829fa5a89/infinite_nature/render_utils.py#L68
+ Creates mesh triangle indices from a given pixel grid size.
+ This function is not and need not be differentiable as triangle indices are
+ fixed.
+ Args:
+ h: (int) denoting the height of the image.
+ w: (int) denoting the width of the image.
+ Returns:
+ triangles: 2D numpy array of indices (int) with shape (2(W-1)(H-1) x 3)
+ """
+ x, y = np.meshgrid(range(w - 1), range(h - 1))
+ tl = y * w + x
+ tr = y * w + x + 1
+ bl = (y + 1) * w + x
+ br = (y + 1) * w + x + 1
+ triangles = np.array([tl, bl, tr, br, tr, bl])
+ triangles = np.transpose(triangles, (1, 2, 0)).reshape(
+ ((w - 1) * (h - 1) * 2, 3))
+ if mask is not None:
+ mask = mask.reshape(-1)
+ triangles = triangles[mask[triangles].all(1)]
+ return triangles
diff --git a/depth/metric_depth/zoedepth/utils/misc.py b/depth/metric_depth/zoedepth/utils/misc.py
new file mode 100644
index 0000000000000000000000000000000000000000..4bbe403d3669829eecdf658458c76aa5e87e2b33
--- /dev/null
+++ b/depth/metric_depth/zoedepth/utils/misc.py
@@ -0,0 +1,368 @@
+# MIT License
+
+# Copyright (c) 2022 Intelligent Systems Lab Org
+
+# Permission is hereby granted, free of charge, to any person obtaining a copy
+# of this software and associated documentation files (the "Software"), to deal
+# in the Software without restriction, including without limitation the rights
+# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
+# copies of the Software, and to permit persons to whom the Software is
+# furnished to do so, subject to the following conditions:
+
+# The above copyright notice and this permission notice shall be included in all
+# copies or substantial portions of the Software.
+
+# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
+# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
+# SOFTWARE.
+
+# File author: Shariq Farooq Bhat
+
+"""Miscellaneous utility functions."""
+
+from scipy import ndimage
+
+import base64
+import math
+import re
+from io import BytesIO
+
+import matplotlib
+import matplotlib.cm
+import numpy as np
+import requests
+import torch
+import torch.distributed as dist
+import torch.nn
+import torch.nn as nn
+import torch.utils.data.distributed
+from PIL import Image
+from torchvision.transforms import ToTensor
+
+
+class RunningAverage:
+ def __init__(self):
+ self.avg = 0
+ self.count = 0
+
+ def append(self, value):
+ self.avg = (value + self.count * self.avg) / (self.count + 1)
+ self.count += 1
+
+ def get_value(self):
+ return self.avg
+
+
+def denormalize(x):
+ """Reverses the imagenet normalization applied to the input.
+
+ Args:
+ x (torch.Tensor - shape(N,3,H,W)): input tensor
+
+ Returns:
+ torch.Tensor - shape(N,3,H,W): Denormalized input
+ """
+ mean = torch.Tensor([0.485, 0.456, 0.406]).view(1, 3, 1, 1).to(x.device)
+ std = torch.Tensor([0.229, 0.224, 0.225]).view(1, 3, 1, 1).to(x.device)
+ return x * std + mean
+
+
+class RunningAverageDict:
+ """A dictionary of running averages."""
+ def __init__(self):
+ self._dict = None
+
+ def update(self, new_dict):
+ if new_dict is None:
+ return
+
+ if self._dict is None:
+ self._dict = dict()
+ for key, value in new_dict.items():
+ self._dict[key] = RunningAverage()
+
+ for key, value in new_dict.items():
+ self._dict[key].append(value)
+
+ def get_value(self):
+ if self._dict is None:
+ return None
+ return {key: value.get_value() for key, value in self._dict.items()}
+
+
+def colorize(value, vmin=None, vmax=None, cmap='gray_r', invalid_val=-99, invalid_mask=None, background_color=(128, 128, 128, 255), gamma_corrected=False, value_transform=None):
+ """Converts a depth map to a color image.
+
+ Args:
+ value (torch.Tensor, numpy.ndarry): Input depth map. Shape: (H, W) or (1, H, W) or (1, 1, H, W). All singular dimensions are squeezed
+ vmin (float, optional): vmin-valued entries are mapped to start color of cmap. If None, value.min() is used. Defaults to None.
+ vmax (float, optional): vmax-valued entries are mapped to end color of cmap. If None, value.max() is used. Defaults to None.
+ cmap (str, optional): matplotlib colormap to use. Defaults to 'magma_r'.
+ invalid_val (int, optional): Specifies value of invalid pixels that should be colored as 'background_color'. Defaults to -99.
+ invalid_mask (numpy.ndarray, optional): Boolean mask for invalid regions. Defaults to None.
+ background_color (tuple[int], optional): 4-tuple RGB color to give to invalid pixels. Defaults to (128, 128, 128, 255).
+ gamma_corrected (bool, optional): Apply gamma correction to colored image. Defaults to False.
+ value_transform (Callable, optional): Apply transform function to valid pixels before coloring. Defaults to None.
+
+ Returns:
+ numpy.ndarray, dtype - uint8: Colored depth map. Shape: (H, W, 4)
+ """
+ if isinstance(value, torch.Tensor):
+ value = value.detach().cpu().numpy()
+
+ value = value.squeeze()
+ if invalid_mask is None:
+ invalid_mask = value == invalid_val
+ mask = np.logical_not(invalid_mask)
+
+ # normalize
+ vmin = np.percentile(value[mask],2) if vmin is None else vmin
+ vmax = np.percentile(value[mask],85) if vmax is None else vmax
+ if vmin != vmax:
+ value = (value - vmin) / (vmax - vmin) # vmin..vmax
+ else:
+ # Avoid 0-division
+ value = value * 0.
+
+ # squeeze last dim if it exists
+ # grey out the invalid values
+
+ value[invalid_mask] = np.nan
+ cmapper = matplotlib.cm.get_cmap(cmap)
+ if value_transform:
+ value = value_transform(value)
+ # value = value / value.max()
+ value = cmapper(value, bytes=True) # (nxmx4)
+
+ # img = value[:, :, :]
+ img = value[...]
+ img[invalid_mask] = background_color
+
+ # return img.transpose((2, 0, 1))
+ if gamma_corrected:
+ # gamma correction
+ img = img / 255
+ img = np.power(img, 2.2)
+ img = img * 255
+ img = img.astype(np.uint8)
+ return img
+
+
+def count_parameters(model, include_all=False):
+ return sum(p.numel() for p in model.parameters() if p.requires_grad or include_all)
+
+
+def compute_errors(gt, pred):
+ """Compute metrics for 'pred' compared to 'gt'
+
+ Args:
+ gt (numpy.ndarray): Ground truth values
+ pred (numpy.ndarray): Predicted values
+
+ gt.shape should be equal to pred.shape
+
+ Returns:
+ dict: Dictionary containing the following metrics:
+ 'a1': Delta1 accuracy: Fraction of pixels that are within a scale factor of 1.25
+ 'a2': Delta2 accuracy: Fraction of pixels that are within a scale factor of 1.25^2
+ 'a3': Delta3 accuracy: Fraction of pixels that are within a scale factor of 1.25^3
+ 'abs_rel': Absolute relative error
+ 'rmse': Root mean squared error
+ 'log_10': Absolute log10 error
+ 'sq_rel': Squared relative error
+ 'rmse_log': Root mean squared error on the log scale
+ 'silog': Scale invariant log error
+ """
+ thresh = np.maximum((gt / pred), (pred / gt))
+ a1 = (thresh < 1.25).mean()
+ a2 = (thresh < 1.25 ** 2).mean()
+ a3 = (thresh < 1.25 ** 3).mean()
+
+ abs_rel = np.mean(np.abs(gt - pred) / gt)
+ sq_rel = np.mean(((gt - pred) ** 2) / gt)
+
+ rmse = (gt - pred) ** 2
+ rmse = np.sqrt(rmse.mean())
+
+ rmse_log = (np.log(gt) - np.log(pred)) ** 2
+ rmse_log = np.sqrt(rmse_log.mean())
+
+ err = np.log(pred) - np.log(gt)
+ silog = np.sqrt(np.mean(err ** 2) - np.mean(err) ** 2) * 100
+
+ log_10 = (np.abs(np.log10(gt) - np.log10(pred))).mean()
+ return dict(a1=a1, a2=a2, a3=a3, abs_rel=abs_rel, rmse=rmse, log_10=log_10, rmse_log=rmse_log,
+ silog=silog, sq_rel=sq_rel)
+
+
+def compute_metrics(gt, pred, interpolate=True, garg_crop=False, eigen_crop=True, dataset='nyu', min_depth_eval=0.1, max_depth_eval=10, **kwargs):
+ """Compute metrics of predicted depth maps. Applies cropping and masking as necessary or specified via arguments. Refer to compute_errors for more details on metrics.
+ """
+ if 'config' in kwargs:
+ config = kwargs['config']
+ garg_crop = config.garg_crop
+ eigen_crop = config.eigen_crop
+ min_depth_eval = config.min_depth_eval
+ max_depth_eval = config.max_depth_eval
+
+ if gt.shape[-2:] != pred.shape[-2:] and interpolate:
+ pred = nn.functional.interpolate(
+ pred, gt.shape[-2:], mode='bilinear', align_corners=True)
+
+ pred = pred.squeeze().cpu().numpy()
+ pred[pred < min_depth_eval] = min_depth_eval
+ pred[pred > max_depth_eval] = max_depth_eval
+ pred[np.isinf(pred)] = max_depth_eval
+ pred[np.isnan(pred)] = min_depth_eval
+
+ gt_depth = gt.squeeze().cpu().numpy()
+ valid_mask = np.logical_and(
+ gt_depth > min_depth_eval, gt_depth < max_depth_eval)
+
+ if garg_crop or eigen_crop:
+ gt_height, gt_width = gt_depth.shape
+ eval_mask = np.zeros(valid_mask.shape)
+
+ if garg_crop:
+ eval_mask[int(0.40810811 * gt_height):int(0.99189189 * gt_height),
+ int(0.03594771 * gt_width):int(0.96405229 * gt_width)] = 1
+
+ elif eigen_crop:
+ # print("-"*10, " EIGEN CROP ", "-"*10)
+ if dataset == 'kitti':
+ eval_mask[int(0.3324324 * gt_height):int(0.91351351 * gt_height),
+ int(0.0359477 * gt_width):int(0.96405229 * gt_width)] = 1
+ else:
+ # assert gt_depth.shape == (480, 640), "Error: Eigen crop is currently only valid for (480, 640) images"
+ eval_mask[45:471, 41:601] = 1
+ else:
+ eval_mask = np.ones(valid_mask.shape)
+ valid_mask = np.logical_and(valid_mask, eval_mask)
+ return compute_errors(gt_depth[valid_mask], pred[valid_mask])
+
+
+#################################### Model uilts ################################################
+
+
+def parallelize(config, model, find_unused_parameters=True):
+
+ if config.gpu is not None:
+ torch.cuda.set_device(config.gpu)
+ model = model.cuda(config.gpu)
+
+ config.multigpu = False
+ if config.distributed:
+ # Use DDP
+ config.multigpu = True
+ config.rank = config.rank * config.ngpus_per_node + config.gpu
+ dist.init_process_group(backend=config.dist_backend, init_method=config.dist_url,
+ world_size=config.world_size, rank=config.rank)
+ config.batch_size = int(config.batch_size / config.ngpus_per_node)
+ # config.batch_size = 8
+ config.workers = int(
+ (config.num_workers + config.ngpus_per_node - 1) / config.ngpus_per_node)
+ print("Device", config.gpu, "Rank", config.rank, "batch size",
+ config.batch_size, "Workers", config.workers)
+ torch.cuda.set_device(config.gpu)
+ model = nn.SyncBatchNorm.convert_sync_batchnorm(model)
+ model = model.cuda(config.gpu)
+ model = torch.nn.parallel.DistributedDataParallel(model, device_ids=[config.gpu], output_device=config.gpu,
+ find_unused_parameters=find_unused_parameters)
+
+ elif config.gpu is None:
+ # Use DP
+ config.multigpu = True
+ model = model.cuda()
+ model = torch.nn.DataParallel(model)
+
+ return model
+
+
+#################################################################################################
+
+
+#####################################################################################################
+
+
+class colors:
+ '''Colors class:
+ Reset all colors with colors.reset
+ Two subclasses fg for foreground and bg for background.
+ Use as colors.subclass.colorname.
+ i.e. colors.fg.red or colors.bg.green
+ Also, the generic bold, disable, underline, reverse, strikethrough,
+ and invisible work with the main class
+ i.e. colors.bold
+ '''
+ reset = '\033[0m'
+ bold = '\033[01m'
+ disable = '\033[02m'
+ underline = '\033[04m'
+ reverse = '\033[07m'
+ strikethrough = '\033[09m'
+ invisible = '\033[08m'
+
+ class fg:
+ black = '\033[30m'
+ red = '\033[31m'
+ green = '\033[32m'
+ orange = '\033[33m'
+ blue = '\033[34m'
+ purple = '\033[35m'
+ cyan = '\033[36m'
+ lightgrey = '\033[37m'
+ darkgrey = '\033[90m'
+ lightred = '\033[91m'
+ lightgreen = '\033[92m'
+ yellow = '\033[93m'
+ lightblue = '\033[94m'
+ pink = '\033[95m'
+ lightcyan = '\033[96m'
+
+ class bg:
+ black = '\033[40m'
+ red = '\033[41m'
+ green = '\033[42m'
+ orange = '\033[43m'
+ blue = '\033[44m'
+ purple = '\033[45m'
+ cyan = '\033[46m'
+ lightgrey = '\033[47m'
+
+
+def printc(text, color):
+ print(f"{color}{text}{colors.reset}")
+
+############################################
+
+def get_image_from_url(url):
+ response = requests.get(url)
+ img = Image.open(BytesIO(response.content)).convert("RGB")
+ return img
+
+def url_to_torch(url, size=(384, 384)):
+ img = get_image_from_url(url)
+ img = img.resize(size, Image.ANTIALIAS)
+ img = torch.from_numpy(np.asarray(img)).float()
+ img = img.permute(2, 0, 1)
+ img.div_(255)
+ return img
+
+def pil_to_batched_tensor(img):
+ return ToTensor()(img).unsqueeze(0)
+
+def save_raw_16bit(depth, fpath="raw.png"):
+ if isinstance(depth, torch.Tensor):
+ depth = depth.squeeze().cpu().numpy()
+
+ assert isinstance(depth, np.ndarray), "Depth must be a torch tensor or numpy array"
+ assert depth.ndim == 2, "Depth must be 2D"
+ depth = depth * 256 # scale for 16-bit png
+ depth = depth.astype(np.uint16)
+ depth = Image.fromarray(depth)
+ depth.save(fpath)
+ print("Saved raw depth to", fpath)
\ No newline at end of file
diff --git a/depth/torchhub/README.md b/depth/torchhub/README.md
new file mode 100644
index 0000000000000000000000000000000000000000..eade757c3b0a25c350ba6bf3b5d2e6f048ad1de6
--- /dev/null
+++ b/depth/torchhub/README.md
@@ -0,0 +1,3 @@
+# Local PyTorch Hub
+
+This directory is for loading the DINOv2 encoder locally in case of no Internet connection.
diff --git a/depth/torchhub/facebookresearch_dinov2_main/CODE_OF_CONDUCT.md b/depth/torchhub/facebookresearch_dinov2_main/CODE_OF_CONDUCT.md
new file mode 100644
index 0000000000000000000000000000000000000000..3232ed665566ec047ce55a929db1581dbda266a1
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/CODE_OF_CONDUCT.md
@@ -0,0 +1,80 @@
+# Code of Conduct
+
+## Our Pledge
+
+In the interest of fostering an open and welcoming environment, we as
+contributors and maintainers pledge to make participation in our project and
+our community a harassment-free experience for everyone, regardless of age, body
+size, disability, ethnicity, sex characteristics, gender identity and expression,
+level of experience, education, socio-economic status, nationality, personal
+appearance, race, religion, or sexual identity and orientation.
+
+## Our Standards
+
+Examples of behavior that contributes to creating a positive environment
+include:
+
+* Using welcoming and inclusive language
+* Being respectful of differing viewpoints and experiences
+* Gracefully accepting constructive criticism
+* Focusing on what is best for the community
+* Showing empathy towards other community members
+
+Examples of unacceptable behavior by participants include:
+
+* The use of sexualized language or imagery and unwelcome sexual attention or
+advances
+* Trolling, insulting/derogatory comments, and personal or political attacks
+* Public or private harassment
+* Publishing others' private information, such as a physical or electronic
+address, without explicit permission
+* Other conduct which could reasonably be considered inappropriate in a
+professional setting
+
+## Our Responsibilities
+
+Project maintainers are responsible for clarifying the standards of acceptable
+behavior and are expected to take appropriate and fair corrective action in
+response to any instances of unacceptable behavior.
+
+Project maintainers have the right and responsibility to remove, edit, or
+reject comments, commits, code, wiki edits, issues, and other contributions
+that are not aligned to this Code of Conduct, or to ban temporarily or
+permanently any contributor for other behaviors that they deem inappropriate,
+threatening, offensive, or harmful.
+
+## Scope
+
+This Code of Conduct applies within all project spaces, and it also applies when
+an individual is representing the project or its community in public spaces.
+Examples of representing a project or community include using an official
+project e-mail address, posting via an official social media account, or acting
+as an appointed representative at an online or offline event. Representation of
+a project may be further defined and clarified by project maintainers.
+
+This Code of Conduct also applies outside the project spaces when there is a
+reasonable belief that an individual's behavior may have a negative impact on
+the project or its community.
+
+## Enforcement
+
+Instances of abusive, harassing, or otherwise unacceptable behavior may be
+reported by contacting the project team at . All
+complaints will be reviewed and investigated and will result in a response that
+is deemed necessary and appropriate to the circumstances. The project team is
+obligated to maintain confidentiality with regard to the reporter of an incident.
+Further details of specific enforcement policies may be posted separately.
+
+Project maintainers who do not follow or enforce the Code of Conduct in good
+faith may face temporary or permanent repercussions as determined by other
+members of the project's leadership.
+
+## Attribution
+
+This Code of Conduct is adapted from the [Contributor Covenant][homepage], version 1.4,
+available at https://www.contributor-covenant.org/version/1/4/code-of-conduct.html
+
+[homepage]: https://www.contributor-covenant.org
+
+For answers to common questions about this code of conduct, see
+https://www.contributor-covenant.org/faq
diff --git a/depth/torchhub/facebookresearch_dinov2_main/CONTRIBUTING.md b/depth/torchhub/facebookresearch_dinov2_main/CONTRIBUTING.md
new file mode 100644
index 0000000000000000000000000000000000000000..afc89823fc90b920f0758f50e4d808df6a884a34
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/CONTRIBUTING.md
@@ -0,0 +1,31 @@
+# Contributing to DINOv2
+We want to make contributing to this project as easy and transparent as
+possible.
+
+## Pull Requests
+We actively welcome your pull requests.
+
+1. Fork the repo and create your branch from `main`.
+2. If you've added code that should be tested, add tests.
+3. If you've changed APIs, update the documentation.
+4. Ensure the test suite passes.
+5. Make sure your code lints.
+6. If you haven't already, complete the Contributor License Agreement ("CLA").
+
+## Contributor License Agreement ("CLA")
+In order to accept your pull request, we need you to submit a CLA. You only need
+to do this once to work on any of Meta's open source projects.
+
+Complete your CLA here:
+
+## Issues
+We use GitHub issues to track public bugs. Please ensure your description is
+clear and has sufficient instructions to be able to reproduce the issue.
+
+Meta has a [bounty program](https://www.facebook.com/whitehat/) for the safe
+disclosure of security bugs. In those cases, please go through the process
+outlined on that page and do not file a public issue.
+
+## License
+By contributing to DINOv2, you agree that your contributions will be licensed
+under the LICENSE file in the root directory of this source tree.
diff --git a/depth/torchhub/facebookresearch_dinov2_main/LICENSE b/depth/torchhub/facebookresearch_dinov2_main/LICENSE
new file mode 100644
index 0000000000000000000000000000000000000000..a115f899f8d09ef3b1def4a16c7bae1a0bd50fbe
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/LICENSE
@@ -0,0 +1,400 @@
+
+Attribution-NonCommercial 4.0 International
+
+=======================================================================
+
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+
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diff --git a/depth/torchhub/facebookresearch_dinov2_main/MODEL_CARD.md b/depth/torchhub/facebookresearch_dinov2_main/MODEL_CARD.md
new file mode 100644
index 0000000000000000000000000000000000000000..5cd35748eb3c5d8f607f83ff068367a0102117c5
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/MODEL_CARD.md
@@ -0,0 +1,201 @@
+# Model Card for DINOv2-S/B/L/g
+
+These are Vision Transformer models trained following the method described in the paper:
+"DINOv2: Learning Robust Visual Features without Supervision"
+
+We provide 4 models: 1 ViT-g trained from scratch, and 3 ViT-S/B/L models distilled from the ViT-g.
+
+## Model Details
+The model takes an image as input and returns a class token and patch tokens.
+
+The embedding dimension is:
+- 384 for ViT-S.
+- 768 for ViT-B.
+- 1024 for ViT-L.
+- 1536 for ViT-g.
+
+The models follow a Transformer architecture, with a patch size of 14.
+
+For a 224x224 image, this results in 1 class token + 256 patch tokens.
+
+The models can accept larger images provided the image shapes are multiples of the patch size (14).
+If this condition is not verified, the model will crop to the closest smaller multiple of the patch size.
+
+### Model Description
+
+- **Developed by:** Meta AI
+- **Model type:** Vision Transformer
+- **License:** CC-BY-NC
+
+- **Repository:** https://github.com/facebookresearch/dinov2
+- **Paper:** https://arxiv.org/abs/2304.07193
+- **Demo:** https://dinov2.metademolab.com/
+
+## Uses
+
+The models are vision backbones providing multi-purpose features for downstream tasks.
+
+### Direct Use
+
+The models can be used without fine-tuning, with downstream classifiers as simple as linear layers, to obtain competitive results:
+- on depth estimation, semantic segmentation, using linear layers.
+- on image classification, using k-NN classifiers on the class token.
+- on image classification, with logistic regression classifiers applied on the class token.
+- on image classification, with a linear layer applied on the class token and the average of the patch tokens.
+- on image retrieval using nearest neighbors.
+
+### Downstream Use
+
+It is technically possible to perform fine-tuning on the models, for small gains (we measured +2% on ImageNet-1k classification).
+We recommend keeping this as a very last step and only when necessary, as the features already provide good performance out-of-the-box.
+
+## Bias, Risks, and Limitations
+
+Despite improvements thanks to the training method not using annotations, we still observe significant biases in our models toward rich households from Western countries.
+
+### Recommendations
+
+We expect fine-tuning will increase the biases in the features produced by the model as they will be tuned to the fine-tuning labels.
+
+## How to Get Started with the Model
+
+Use the code below to get started with the model.
+
+```python
+import torch
+dinov2_vits14 = torch.hub.load('facebookresearch/dinov2', 'dinov2_vits14')
+dinov2_vitb14 = torch.hub.load('facebookresearch/dinov2', 'dinov2_vitb14')
+dinov2_vitl14 = torch.hub.load('facebookresearch/dinov2', 'dinov2_vitl14')
+dinov2_vitg14 = torch.hub.load('facebookresearch/dinov2', 'dinov2_vitg14')
+```
+
+## Training Details
+
+### Training Data
+
+- **Training data:** LVD-142M (see paper)
+- **Training regime:** fp16 using PyTorch-FSDP mixed-precision.
+
+### Training Procedure
+
+- **Training objective:**
+ - DINO self-distillation loss with multi-crop
+ - iBOT masked-image modeling loss
+ - KoLeo regularization on [CLS] tokens
+- **Architectures:**
+ - ViT-S (21M params): Patch size 14, embedding dimension 384, 6 heads, MLP FFN
+ - ViT-B (86M params): Patch size 14, embedding dimension 768, 12 heads, MLP FFN
+ - ViT-L (0.3B params): Patch size 14, embedding dimension 1024, 16 heads, MLP FFN
+ - ViT-g (1.1B params): Patch size 14, embedding dimension 1536, 24 heads, SwiGLU FFN
+- **Distillation:**
+ - Distillation follows the standard DINOv2 pretraining procedure, except the teacher is a pretrained ViT-g, frozen.
+
+## Evaluation
+
+We refer users to the associated paper for the evaluation protocols.
+
+
+
+ model
+ ImageNet-1k
+ NYU-Depth v2
+ SUN-RGBD
+ ADE20k
+ iNaturalist 2018
+ Oxford-H
+
+
+ task
+ classif. (acc)
+ classif. (acc)
+ classif. V2 (acc)
+ depth (RMSE)
+ depth (RMSE)
+ segm. (mAP)
+ classif. (acc)
+ retrieval (mAP)
+
+
+
+ k-NN
+ linear
+ linear
+ linear 4 layers
+ NYU-D transfer
+ multiscale
+ linear
+ nearest neighbor
+
+
+ ViT-S/14
+ 79.0%
+ 81.1%
+ 70.8%
+ 0.417
+ 0.431
+ 47.2
+ 69.5%
+ 43.2
+
+
+ ViT-B/14
+ 82.1%
+ 84.5%
+ 74.9%
+ 0.362
+ 0.400
+ 51.3
+ 76.3%
+ 49.5
+
+
+ ViT-L/14
+ 83.5%
+ 86.3%
+ 77.6%
+ 0.333
+ 0.396
+ 53.1
+ 79.8%
+ 54.0
+
+
+ ViT-g/14
+ 83.5%
+ 86.5%
+ 78.4%
+ 0.298
+ 0.362
+ 53.0
+ 81.6%
+ 52.3
+
+
+
+## Environmental Impact
+
+- **Hardware Type:** Nvidia A100
+- **Hours used:** 22,000 for ViT-g, 4,500 for ViT-S distillation, 5,300 for ViT-B distillation, 8,000 for ViT-L distillation
+- **Cloud Provider:** Private infra
+- **Compute Region:** USA
+- **Carbon Emitted:** 7t CO2eq
+
+#### Hardware
+
+Nvidia A100 GPUs
+
+#### Software
+
+PyTorch 2.0,
+xFormers 0.0.18
+
+**BibTeX**
+
+```
+@misc{oquab2023dinov2,
+ title={DINOv2: Learning Robust Visual Features without Supervision},
+ author={Oquab, Maxime and Darcet, Timothée and Moutakanni, Theo and Vo, Huy and Szafraniec, Marc and Khalidov, Vasil and Fernandez, Pierre and Haziza, Daniel and Massa, Francisco and El-Nouby, Alaaeldin and Howes, Russell and Huang, Po-Yao and Xu, Hu and Sharma, Vasu and Li, Shang-Wen and Galuba, Wojciech and Rabbat, Mike and Assran, Mido and Ballas, Nicolas and Synnaeve, Gabriel and Misra, Ishan and Jegou, Herve and Mairal, Julien and Labatut, Patrick and Joulin, Armand and Bojanowski, Piotr},
+ journal={arXiv:2304.07193},
+ year={2023}
+}
+```
diff --git a/depth/torchhub/facebookresearch_dinov2_main/README.md b/depth/torchhub/facebookresearch_dinov2_main/README.md
new file mode 100644
index 0000000000000000000000000000000000000000..96453e567dee10148be83b5e92d91f347f8521d5
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/README.md
@@ -0,0 +1,277 @@
+# DINOv2: Learning Robust Visual Features without Supervision
+
+**[Meta AI Research, FAIR](https://ai.facebook.com/research/)**
+
+Maxime Oquab,
+Timothée Darcet,
+Théo Moutakanni,
+Huy V. Vo,
+Marc Szafraniec,
+Vasil Khalidov,
+Patrick Labatut,
+Armand Joulin,
+Piotr Bojanowski
+
+[[`Paper`](https://arxiv.org/abs/2304.07193)] [[`Blog`](https://ai.facebook.com/blog/dino-v2-computer-vision-self-supervised-learning/)] [[`Demo`](https://dinov2.metademolab.com)] [[`BibTeX`](#citing-dinov2)]
+
+PyTorch implementation and pretrained models for DINOv2. For details, see the paper: **[DINOv2: Learning Robust Visual Features without Supervision](https://arxiv.org/abs/2304.07193)**.
+
+DINOv2 models produce high-performance visual features that can be directly employed with classifiers as simple as linear layers on a variety of computer vision tasks; these visual features are robust and perform well across domains without any requirement for fine-tuning. The models were pretrained on a dataset of 142 M images without using any labels or annotations.
+
+https://github.com/facebookresearch/dinov2/assets/60359573/f168823e-7922-415a-b429-578badf5c356
+
+
+ Visualization of the three first principal components of the patch features of all frames, mapped to RGB values.
+
+
+## Pretrained models
+
+
+
+ model
+ # of params
+ ImageNet k-NN
+ ImageNet linear
+ download
+
+
+ ViT-S/14 distilled
+ 21 M
+ 79.0%
+ 81.1%
+ backbone only
+
+
+ ViT-B/14 distilled
+ 86 M
+ 82.1%
+ 84.5%
+ backbone only
+
+
+ ViT-L/14 distilled
+ 300 M
+ 83.5%
+ 86.3%
+ backbone only
+
+
+ ViT-g/14
+ 1,100 M
+ 83.5%
+ 86.5%
+ backbone only
+
+
+
+### Pretrained models via PyTorch Hub
+
+Please follow the instructions [here](https://pytorch.org/get-started/locally/) to install PyTorch (the only required dependency for loading the model). Installing PyTorch with CUDA support is strongly recommended.
+
+A corresponding [model card](MODEL_CARD.md) is included in the repository.
+
+```python
+import torch
+
+dinov2_vits14 = torch.hub.load('facebookresearch/dinov2', 'dinov2_vits14')
+dinov2_vitb14 = torch.hub.load('facebookresearch/dinov2', 'dinov2_vitb14')
+dinov2_vitl14 = torch.hub.load('facebookresearch/dinov2', 'dinov2_vitl14')
+dinov2_vitg14 = torch.hub.load('facebookresearch/dinov2', 'dinov2_vitg14')
+```
+
+## Installation
+
+The training and evaluation code requires PyTorch 2.0 and [xFormers](https://github.com/facebookresearch/xformers) 0.0.18 as well as a number of other 3rd party packages. Note that the code has only been tested with the specified versions and also expects a Linux environment. To setup all the required dependencies for training and evaluation, please follow the instructions below:
+
+*[conda](https://docs.conda.io/projects/conda/en/latest/user-guide/getting-started.html)* **(Recommended)** - Clone the repository and then create and activate a `dinov2` conda environment using the provided environment definition:
+
+```shell
+conda env create -f conda.yaml
+conda activate dinov2
+```
+
+*[pip](https://pip.pypa.io/en/stable/getting-started/)* - Clone the repository and then use the provided `requirements.txt` to install the dependencies:
+
+```shell
+pip install -r requirements.txt
+```
+
+## Data preparation
+
+### ImageNet-1k
+
+The root directory of the dataset should hold the following contents:
+
+- `/test/ILSVRC2012_test_00000001.JPEG`
+- `/test/[..]`
+- `/test/ILSVRC2012_test_00100000.JPEG`
+- `/train/n01440764/n01440764_10026.JPEG`
+- `/train/[...]`
+- `/train/n15075141/n15075141_9993.JPEG`
+- `/val/n01440764/ILSVRC2012_val_00000293.JPEG`
+- `/val/[...]`
+- `/val/n15075141/ILSVRC2012_val_00049174.JPEG`
+- `/labels.txt`
+
+The provided dataset implementation expects a few additional metadata files to be present under the extra directory:
+
+- `/class-ids-TRAIN.npy`
+- `/class-ids-VAL.npy`
+- `/class-names-TRAIN.npy`
+- `/class-names-VAL.npy`
+- `/entries-TEST.npy`
+- `/entries-TRAIN.npy`
+- `/entries-VAL.npy`
+
+These metadata files can be generated (once) with the following lines of Python code:
+
+```python
+from dinov2.data.datasets import ImageNet
+
+for split in ImageNet.Split:
+ dataset = ImageNet(split=split, root="", extra="")
+ dataset.dump_extra()
+```
+
+Note that the root and extra directories do not have to be distinct directories.
+
+### ImageNet-22k
+
+Please adapt the [dataset class](dinov2/data/datasets/image_net_22k.py) to match your local setup.
+
+
+
+:warning: To execute the commands provided in the next sections for training and evaluation, the `dinov2` package should be included in the Python module search path, i.e. simply prefix the command to run with `PYTHONPATH=.`.
+
+## Training
+
+### Fast setup: training DINOv2 ViT-L/16 on ImageNet-1k
+
+Run DINOv2 training on 4 A100-80GB nodes (32 GPUs) in a SLURM cluster environment with submitit:
+
+```shell
+python dinov2/run/train/train.py \
+ --nodes 4 \
+ --config-file dinov2/configs/train/vitl16_short.yaml \
+ --output-dir \
+ train.dataset_path=ImageNet:split=TRAIN:root=:extra=
+```
+
+Training time is approximately 1 day and the resulting checkpoint should reach 81.6% on k-NN eval and 82.9% on linear eval.
+
+The training code saves the weights of the teacher in the `eval` folder every 12500 iterations for evaluation.
+
+### Long setup: training DINOv2 ViT-L/14 on ImageNet-22k
+
+Run DINOv2 training on 12 A100-80GB nodes (96 GPUs) in a SLURM cluster environment with submitit:
+
+```shell
+python dinov2/run/train/train.py \
+ --nodes 12 \
+ --config-file dinov2/configs/train/vitl14.yaml \
+ --output-dir \
+ train.dataset_path=ImageNet22k:root=:extra=
+```
+
+Training time is approximately 3.3 days and the resulting checkpoint should reach 82.0% on k-NN eval and 84.5% on linear eval.
+
+The training code saves the weights of the teacher in the `eval` folder every 12500 iterations for evaluation.
+
+
+## Evaluation
+
+The training code regularly saves the teacher weights. In order to evaluate the model, run the following evaluation on a single node:
+
+### k-NN classification on ImageNet-1k
+
+```shell
+python dinov2/run/eval/knn.py \
+ --config-file /config.yaml \
+ --pretrained-weights /eval/training_24999/teacher_checkpoint.pth \
+ --output-dir /eval/training_24999/knn \
+ --train-dataset ImageNet:split=TRAIN:root=:extra= \
+ --val-dataset ImageNet:split=VAL:root=:extra=
+```
+
+### Logistic regression classification on ImageNet-1k
+
+```shell
+python dinov2/run/eval/log_regression.py \
+ --config-file /config.yaml \
+ --pretrained-weights /eval/training_24999/teacher_checkpoint.pth \
+ --output-dir /eval/training_24999/logreg \
+ --train-dataset ImageNet:split=TRAIN:root=:extra= \
+ --val-dataset ImageNet:split=VAL:root=:extra=
+```
+
+### Linear classification with data augmentation on ImageNet-1k
+
+```shell
+python dinov2/run/eval/linear.py \
+ --config-file /config.yaml \
+ --pretrained-weights /eval/training_24999/teacher_checkpoint.pth \
+ --output-dir /eval/training_24999/linear \
+ --train-dataset ImageNet:split=TRAIN:root=:extra= \
+ --val-dataset ImageNet:split=VAL:root=:extra=
+```
+
+We release the weights from evaluating the different models:
+
+
+
+The performance of the provided pretrained model weights can be evaluated as follows on ImageNet-1k:
+
+```shell
+python dinov2/run/eval/linear.py \
+ --config-file dinov2/configs/eval/vitg14_pretrain.yaml \
+ --pretrained-weights https://dl.fbaipublicfiles.com/dinov2/dinov2_vitg14/dinov2_vitg14_pretrain.pth \
+ --train-dataset ImageNet:split=TRAIN:root=:extra= \
+ --val-dataset ImageNet:split=VAL:root=:extra=
+```
+
+## License
+
+DINOv2 code and model weights are released under the CC-BY-NC 4.0 license. See [LICENSE](LICENSE) for additional details.
+
+## Contributing
+
+See [contributing](CONTRIBUTING.md) and the [code of conduct](CODE_OF_CONDUCT.md).
+
+## Citing DINOv2
+
+If you find this repository useful, please consider giving a star :star: and citation :t-rex::
+
+```
+@misc{oquab2023dinov2,
+ title={DINOv2: Learning Robust Visual Features without Supervision},
+ author={Oquab, Maxime and Darcet, Timothée and Moutakanni, Theo and Vo, Huy V. and Szafraniec, Marc and Khalidov, Vasil and Fernandez, Pierre and Haziza, Daniel and Massa, Francisco and El-Nouby, Alaaeldin and Howes, Russell and Huang, Po-Yao and Xu, Hu and Sharma, Vasu and Li, Shang-Wen and Galuba, Wojciech and Rabbat, Mike and Assran, Mido and Ballas, Nicolas and Synnaeve, Gabriel and Misra, Ishan and Jegou, Herve and Mairal, Julien and Labatut, Patrick and Joulin, Armand and Bojanowski, Piotr},
+ journal={arXiv:2304.07193},
+ year={2023}
+}
+```
diff --git a/depth/torchhub/facebookresearch_dinov2_main/conda.yaml b/depth/torchhub/facebookresearch_dinov2_main/conda.yaml
new file mode 100644
index 0000000000000000000000000000000000000000..35dfc30adc275da51b58ff2340dd1d53d2cb9250
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/conda.yaml
@@ -0,0 +1,22 @@
+name: dinov2
+channels:
+ - defaults
+ - pytorch
+ - nvidia
+ - xformers
+ - conda-forge
+dependencies:
+ - python=3.9
+ - pytorch::pytorch=2.0.0
+ - pytorch::pytorch-cuda=11.7.0
+ - pytorch::torchvision=0.15.0
+ - omegaconf
+ - torchmetrics=0.10.3
+ - fvcore
+ - iopath
+ - xformers::xformers=0.0.18
+ - pip
+ - pip:
+ - git+https://github.com/facebookincubator/submitit
+ - --extra-index-url https://pypi.nvidia.com
+ - cuml-cu11
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/__init__.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..5b4afb514783786adf76744f9b97f3e1db1d6081
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/__init__.py
@@ -0,0 +1,7 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+__version__ = "0.0.1"
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/configs/__init__.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/configs/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..033c35660450afec6612adb342c7c30e1ccd15ee
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/configs/__init__.py
@@ -0,0 +1,23 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+import pathlib
+
+from omegaconf import OmegaConf
+
+
+def load_config(config_name: str):
+ config_filename = config_name + ".yaml"
+ return OmegaConf.load(pathlib.Path(__file__).parent.resolve() / config_filename)
+
+
+dinov2_default_config = load_config("ssl_default_config")
+
+
+def load_and_merge_config(config_name: str):
+ default_config = OmegaConf.create(dinov2_default_config)
+ loaded_config = load_config(config_name)
+ return OmegaConf.merge(default_config, loaded_config)
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/configs/eval/vitb14_pretrain.yaml b/depth/torchhub/facebookresearch_dinov2_main/dinov2/configs/eval/vitb14_pretrain.yaml
new file mode 100644
index 0000000000000000000000000000000000000000..117d0f027ca26cd8ce6c010bb78d5a8fac42c70e
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/configs/eval/vitb14_pretrain.yaml
@@ -0,0 +1,6 @@
+student:
+ arch: vit_base
+ patch_size: 14
+crops:
+ global_crops_size: 518 # this is to set up the position embeddings properly
+ local_crops_size: 98
\ No newline at end of file
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/configs/eval/vitg14_pretrain.yaml b/depth/torchhub/facebookresearch_dinov2_main/dinov2/configs/eval/vitg14_pretrain.yaml
new file mode 100644
index 0000000000000000000000000000000000000000..a96dd5b117b4d59ee210b65037821f1b3e3f16e3
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/configs/eval/vitg14_pretrain.yaml
@@ -0,0 +1,7 @@
+student:
+ arch: vit_giant2
+ patch_size: 14
+ ffn_layer: swiglufused
+crops:
+ global_crops_size: 518 # this is to set up the position embeddings properly
+ local_crops_size: 98
\ No newline at end of file
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/configs/eval/vitl14_pretrain.yaml b/depth/torchhub/facebookresearch_dinov2_main/dinov2/configs/eval/vitl14_pretrain.yaml
new file mode 100644
index 0000000000000000000000000000000000000000..7a984548bd034f762d455419d7193917fa462dd8
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/configs/eval/vitl14_pretrain.yaml
@@ -0,0 +1,6 @@
+student:
+ arch: vit_large
+ patch_size: 14
+crops:
+ global_crops_size: 518 # this is to set up the position embeddings properly
+ local_crops_size: 98
\ No newline at end of file
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/configs/eval/vits14_pretrain.yaml b/depth/torchhub/facebookresearch_dinov2_main/dinov2/configs/eval/vits14_pretrain.yaml
new file mode 100644
index 0000000000000000000000000000000000000000..afbdb4ba14f1c97130a25b579360f4d817cda495
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/configs/eval/vits14_pretrain.yaml
@@ -0,0 +1,6 @@
+student:
+ arch: vit_small
+ patch_size: 14
+crops:
+ global_crops_size: 518 # this is to set up the position embeddings properly
+ local_crops_size: 98
\ No newline at end of file
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/configs/ssl_default_config.yaml b/depth/torchhub/facebookresearch_dinov2_main/dinov2/configs/ssl_default_config.yaml
new file mode 100644
index 0000000000000000000000000000000000000000..a4ef04545ce9d6cc52b5179236008adc8a9bbda2
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/configs/ssl_default_config.yaml
@@ -0,0 +1,115 @@
+MODEL:
+ WEIGHTS: ''
+compute_precision:
+ grad_scaler: true
+ teacher:
+ backbone:
+ sharding_strategy: SHARD_GRAD_OP
+ mixed_precision:
+ param_dtype: fp16
+ reduce_dtype: fp16
+ buffer_dtype: fp32
+ dino_head:
+ sharding_strategy: SHARD_GRAD_OP
+ mixed_precision:
+ param_dtype: fp16
+ reduce_dtype: fp16
+ buffer_dtype: fp32
+ ibot_head:
+ sharding_strategy: SHARD_GRAD_OP
+ mixed_precision:
+ param_dtype: fp16
+ reduce_dtype: fp16
+ buffer_dtype: fp32
+ student:
+ backbone:
+ sharding_strategy: SHARD_GRAD_OP
+ mixed_precision:
+ param_dtype: fp16
+ reduce_dtype: fp16
+ buffer_dtype: fp32
+ dino_head:
+ sharding_strategy: SHARD_GRAD_OP
+ mixed_precision:
+ param_dtype: fp16
+ reduce_dtype: fp32
+ buffer_dtype: fp32
+ ibot_head:
+ sharding_strategy: SHARD_GRAD_OP
+ mixed_precision:
+ param_dtype: fp16
+ reduce_dtype: fp32
+ buffer_dtype: fp32
+dino:
+ loss_weight: 1.0
+ head_n_prototypes: 65536
+ head_bottleneck_dim: 256
+ head_nlayers: 3
+ head_hidden_dim: 2048
+ koleo_loss_weight: 0.1
+ibot:
+ loss_weight: 1.0
+ mask_sample_probability: 0.5
+ mask_ratio_min_max:
+ - 0.1
+ - 0.5
+ separate_head: false
+ head_n_prototypes: 65536
+ head_bottleneck_dim: 256
+ head_nlayers: 3
+ head_hidden_dim: 2048
+train:
+ batch_size_per_gpu: 64
+ dataset_path: ImageNet:split=TRAIN
+ output_dir: .
+ saveckp_freq: 20
+ seed: 0
+ num_workers: 10
+ OFFICIAL_EPOCH_LENGTH: 1250
+ cache_dataset: true
+ centering: "centering" # or "sinkhorn_knopp"
+student:
+ arch: vit_large
+ patch_size: 16
+ drop_path_rate: 0.3
+ layerscale: 1.0e-05
+ drop_path_uniform: true
+ pretrained_weights: ''
+ ffn_layer: "mlp"
+ block_chunks: 0
+ qkv_bias: true
+ proj_bias: true
+ ffn_bias: true
+teacher:
+ momentum_teacher: 0.992
+ final_momentum_teacher: 1
+ warmup_teacher_temp: 0.04
+ teacher_temp: 0.07
+ warmup_teacher_temp_epochs: 30
+optim:
+ epochs: 100
+ weight_decay: 0.04
+ weight_decay_end: 0.4
+ base_lr: 0.004 # learning rate for a batch size of 1024
+ lr: 0. # will be set after applying scaling rule
+ warmup_epochs: 10
+ min_lr: 1.0e-06
+ clip_grad: 3.0
+ freeze_last_layer_epochs: 1
+ scaling_rule: sqrt_wrt_1024
+ patch_embed_lr_mult: 0.2
+ layerwise_decay: 0.9
+ adamw_beta1: 0.9
+ adamw_beta2: 0.999
+crops:
+ global_crops_scale:
+ - 0.32
+ - 1.0
+ local_crops_number: 8
+ local_crops_scale:
+ - 0.05
+ - 0.32
+ global_crops_size: 224
+ local_crops_size: 96
+evaluation:
+ eval_period_iterations: 12500
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/configs/train/vitg14.yaml b/depth/torchhub/facebookresearch_dinov2_main/dinov2/configs/train/vitg14.yaml
new file mode 100644
index 0000000000000000000000000000000000000000..d05cf0d59e07ac6e4a2b0f9bdcb6131d7c508962
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/configs/train/vitg14.yaml
@@ -0,0 +1,26 @@
+dino:
+ head_n_prototypes: 131072
+ head_bottleneck_dim: 384
+ibot:
+ separate_head: true
+ head_n_prototypes: 131072
+train:
+ batch_size_per_gpu: 12
+ dataset_path: ImageNet22k
+ centering: sinkhorn_knopp
+student:
+ arch: vit_giant2
+ patch_size: 14
+ drop_path_rate: 0.4
+ ffn_layer: swiglufused
+ block_chunks: 4
+teacher:
+ momentum_teacher: 0.994
+optim:
+ epochs: 500
+ weight_decay_end: 0.2
+ base_lr: 2.0e-04 # learning rate for a batch size of 1024
+ warmup_epochs: 80
+ layerwise_decay: 1.0
+crops:
+ local_crops_size: 98
\ No newline at end of file
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/configs/train/vitl14.yaml b/depth/torchhub/facebookresearch_dinov2_main/dinov2/configs/train/vitl14.yaml
new file mode 100644
index 0000000000000000000000000000000000000000..d9b491dcc6a522c71328fc2933dd0501123c8f6b
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/configs/train/vitl14.yaml
@@ -0,0 +1,26 @@
+dino:
+ head_n_prototypes: 131072
+ head_bottleneck_dim: 384
+ibot:
+ separate_head: true
+ head_n_prototypes: 131072
+train:
+ batch_size_per_gpu: 32
+ dataset_path: ImageNet22k
+ centering: sinkhorn_knopp
+student:
+ arch: vit_large
+ patch_size: 14
+ drop_path_rate: 0.4
+ ffn_layer: swiglufused
+ block_chunks: 4
+teacher:
+ momentum_teacher: 0.994
+optim:
+ epochs: 500
+ weight_decay_end: 0.2
+ base_lr: 2.0e-04 # learning rate for a batch size of 1024
+ warmup_epochs: 80
+ layerwise_decay: 1.0
+crops:
+ local_crops_size: 98
\ No newline at end of file
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/configs/train/vitl16_short.yaml b/depth/torchhub/facebookresearch_dinov2_main/dinov2/configs/train/vitl16_short.yaml
new file mode 100644
index 0000000000000000000000000000000000000000..3e7e72864c92175a1354142ac1d64da8070d1e5e
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/configs/train/vitl16_short.yaml
@@ -0,0 +1,6 @@
+# this corresponds to the default config
+train:
+ dataset_path: ImageNet:split=TRAIN
+ batch_size_per_gpu: 64
+student:
+ block_chunks: 4
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/__init__.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..357db5c542c5810391ba2bd45a60c13c01c3737a
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/__init__.py
@@ -0,0 +1,11 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+from .adapters import DatasetWithEnumeratedTargets
+from .loaders import make_data_loader, make_dataset, SamplerType
+from .collate import collate_data_and_cast
+from .masking import MaskingGenerator
+from .augmentations import DataAugmentationDINO
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/adapters.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/adapters.py
new file mode 100644
index 0000000000000000000000000000000000000000..7dcbc68e046f03460d5867f1388d5380d9c6f603
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/adapters.py
@@ -0,0 +1,29 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+from typing import Any, Tuple
+
+from torch.utils.data import Dataset
+
+
+class DatasetWithEnumeratedTargets(Dataset):
+ def __init__(self, dataset):
+ self._dataset = dataset
+
+ def get_image_data(self, index: int) -> bytes:
+ return self._dataset.get_image_data(index)
+
+ def get_target(self, index: int) -> Tuple[Any, int]:
+ target = self._dataset.get_target(index)
+ return (index, target)
+
+ def __getitem__(self, index: int) -> Tuple[Any, Tuple[Any, int]]:
+ image, target = self._dataset[index]
+ target = index if target is None else target
+ return image, (index, target)
+
+ def __len__(self) -> int:
+ return len(self._dataset)
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/augmentations.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/augmentations.py
new file mode 100644
index 0000000000000000000000000000000000000000..7ca28cb59a4de2566a6c9ef9c301cbbb4e54b5ee
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/augmentations.py
@@ -0,0 +1,119 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+import logging
+
+from torchvision import transforms
+
+from .transforms import (
+ GaussianBlur,
+ make_normalize_transform,
+)
+
+
+logger = logging.getLogger("dinov2")
+
+
+class DataAugmentationDINO(object):
+ def __init__(
+ self,
+ global_crops_scale,
+ local_crops_scale,
+ local_crops_number,
+ global_crops_size=224,
+ local_crops_size=96,
+ ):
+ self.global_crops_scale = global_crops_scale
+ self.local_crops_scale = local_crops_scale
+ self.local_crops_number = local_crops_number
+ self.global_crops_size = global_crops_size
+ self.local_crops_size = local_crops_size
+
+ logger.info("###################################")
+ logger.info("Using data augmentation parameters:")
+ logger.info(f"global_crops_scale: {global_crops_scale}")
+ logger.info(f"local_crops_scale: {local_crops_scale}")
+ logger.info(f"local_crops_number: {local_crops_number}")
+ logger.info(f"global_crops_size: {global_crops_size}")
+ logger.info(f"local_crops_size: {local_crops_size}")
+ logger.info("###################################")
+
+ # random resized crop and flip
+ self.geometric_augmentation_global = transforms.Compose(
+ [
+ transforms.RandomResizedCrop(
+ global_crops_size, scale=global_crops_scale, interpolation=transforms.InterpolationMode.BICUBIC
+ ),
+ transforms.RandomHorizontalFlip(p=0.5),
+ ]
+ )
+
+ self.geometric_augmentation_local = transforms.Compose(
+ [
+ transforms.RandomResizedCrop(
+ local_crops_size, scale=local_crops_scale, interpolation=transforms.InterpolationMode.BICUBIC
+ ),
+ transforms.RandomHorizontalFlip(p=0.5),
+ ]
+ )
+
+ # color distorsions / blurring
+ color_jittering = transforms.Compose(
+ [
+ transforms.RandomApply(
+ [transforms.ColorJitter(brightness=0.4, contrast=0.4, saturation=0.2, hue=0.1)],
+ p=0.8,
+ ),
+ transforms.RandomGrayscale(p=0.2),
+ ]
+ )
+
+ global_transfo1_extra = GaussianBlur(p=1.0)
+
+ global_transfo2_extra = transforms.Compose(
+ [
+ GaussianBlur(p=0.1),
+ transforms.RandomSolarize(threshold=128, p=0.2),
+ ]
+ )
+
+ local_transfo_extra = GaussianBlur(p=0.5)
+
+ # normalization
+ self.normalize = transforms.Compose(
+ [
+ transforms.ToTensor(),
+ make_normalize_transform(),
+ ]
+ )
+
+ self.global_transfo1 = transforms.Compose([color_jittering, global_transfo1_extra, self.normalize])
+ self.global_transfo2 = transforms.Compose([color_jittering, global_transfo2_extra, self.normalize])
+ self.local_transfo = transforms.Compose([color_jittering, local_transfo_extra, self.normalize])
+
+ def __call__(self, image):
+ output = {}
+
+ # global crops:
+ im1_base = self.geometric_augmentation_global(image)
+ global_crop_1 = self.global_transfo1(im1_base)
+
+ im2_base = self.geometric_augmentation_global(image)
+ global_crop_2 = self.global_transfo2(im2_base)
+
+ output["global_crops"] = [global_crop_1, global_crop_2]
+
+ # global crops for teacher:
+ output["global_crops_teacher"] = [global_crop_1, global_crop_2]
+
+ # local crops:
+ local_crops = [
+ self.local_transfo(self.geometric_augmentation_local(image)) for _ in range(self.local_crops_number)
+ ]
+ output["local_crops"] = local_crops
+ output["offsets"] = ()
+
+ return output
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/collate.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/collate.py
new file mode 100644
index 0000000000000000000000000000000000000000..9f0d98906808ed326dff4486d95b3ec04f8a5e75
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/collate.py
@@ -0,0 +1,50 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+import torch
+import random
+
+
+def collate_data_and_cast(samples_list, mask_ratio_tuple, mask_probability, dtype, n_tokens=None, mask_generator=None):
+ # dtype = torch.half # TODO: Remove
+
+ n_global_crops = len(samples_list[0][0]["global_crops"])
+ n_local_crops = len(samples_list[0][0]["local_crops"])
+
+ collated_global_crops = torch.stack([s[0]["global_crops"][i] for i in range(n_global_crops) for s in samples_list])
+
+ collated_local_crops = torch.stack([s[0]["local_crops"][i] for i in range(n_local_crops) for s in samples_list])
+
+ B = len(collated_global_crops)
+ N = n_tokens
+ n_samples_masked = int(B * mask_probability)
+ probs = torch.linspace(*mask_ratio_tuple, n_samples_masked + 1)
+ upperbound = 0
+ masks_list = []
+ for i in range(0, n_samples_masked):
+ prob_min = probs[i]
+ prob_max = probs[i + 1]
+ masks_list.append(torch.BoolTensor(mask_generator(int(N * random.uniform(prob_min, prob_max)))))
+ upperbound += int(N * prob_max)
+ for i in range(n_samples_masked, B):
+ masks_list.append(torch.BoolTensor(mask_generator(0)))
+
+ random.shuffle(masks_list)
+
+ collated_masks = torch.stack(masks_list).flatten(1)
+ mask_indices_list = collated_masks.flatten().nonzero().flatten()
+
+ masks_weight = (1 / collated_masks.sum(-1).clamp(min=1.0)).unsqueeze(-1).expand_as(collated_masks)[collated_masks]
+
+ return {
+ "collated_global_crops": collated_global_crops.to(dtype),
+ "collated_local_crops": collated_local_crops.to(dtype),
+ "collated_masks": collated_masks,
+ "mask_indices_list": mask_indices_list,
+ "masks_weight": masks_weight,
+ "upperbound": upperbound,
+ "n_masked_patches": torch.full((1,), fill_value=mask_indices_list.shape[0], dtype=torch.long),
+ }
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/datasets/__init__.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/datasets/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..7b537aee8fe31d7e0fa06713d2cfe9233ff0ef60
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/datasets/__init__.py
@@ -0,0 +1,8 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+from .image_net import ImageNet
+from .image_net_22k import ImageNet22k
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/datasets/decoders.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/datasets/decoders.py
new file mode 100644
index 0000000000000000000000000000000000000000..548720b3b9959b4949f71fb2dd5cf6af3d184066
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/datasets/decoders.py
@@ -0,0 +1,32 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+from io import BytesIO
+from typing import Any
+
+from PIL import Image
+
+
+class Decoder:
+ def decode(self) -> Any:
+ raise NotImplementedError
+
+
+class ImageDataDecoder(Decoder):
+ def __init__(self, image_data: bytes) -> None:
+ self._image_data = image_data
+
+ def decode(self) -> Image:
+ f = BytesIO(self._image_data)
+ return Image.open(f).convert(mode="RGB")
+
+
+class TargetDecoder(Decoder):
+ def __init__(self, target: Any):
+ self._target = target
+
+ def decode(self) -> Any:
+ return self._target
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/datasets/extended.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/datasets/extended.py
new file mode 100644
index 0000000000000000000000000000000000000000..4da831e6ad275025ed55eaa490f780ecf6083f2c
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/datasets/extended.py
@@ -0,0 +1,39 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+from typing import Any, Tuple
+
+from torchvision.datasets import VisionDataset
+
+from .decoders import TargetDecoder, ImageDataDecoder
+
+
+class ExtendedVisionDataset(VisionDataset):
+ def __init__(self, *args, **kwargs) -> None:
+ super().__init__(*args, **kwargs) # type: ignore
+
+ def get_image_data(self, index: int) -> bytes:
+ raise NotImplementedError
+
+ def get_target(self, index: int) -> Any:
+ raise NotImplementedError
+
+ def __getitem__(self, index: int) -> Tuple[Any, Any]:
+ try:
+ image_data = self.get_image_data(index)
+ image = ImageDataDecoder(image_data).decode()
+ except Exception as e:
+ raise RuntimeError(f"can not read image for sample {index}") from e
+ target = self.get_target(index)
+ target = TargetDecoder(target).decode()
+
+ if self.transforms is not None:
+ image, target = self.transforms(image, target)
+
+ return image, target
+
+ def __len__(self) -> int:
+ raise NotImplementedError
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/datasets/image_net.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/datasets/image_net.py
new file mode 100644
index 0000000000000000000000000000000000000000..1e1c384cc96ceb6afeb3e555d9b3e2a2c008c5d4
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/datasets/image_net.py
@@ -0,0 +1,291 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+import csv
+from enum import Enum
+import logging
+import os
+from typing import Callable, List, Optional, Tuple, Union
+
+import numpy as np
+
+from .extended import ExtendedVisionDataset
+
+
+logger = logging.getLogger("dinov2")
+_Target = int
+
+
+class _Split(Enum):
+ TRAIN = "train"
+ VAL = "val"
+ TEST = "test" # NOTE: torchvision does not support the test split
+
+ @property
+ def length(self) -> int:
+ split_lengths = {
+ _Split.TRAIN: 1_281_167,
+ _Split.VAL: 50_000,
+ _Split.TEST: 100_000,
+ }
+ return split_lengths[self]
+
+ def get_dirname(self, class_id: Optional[str] = None) -> str:
+ return self.value if class_id is None else os.path.join(self.value, class_id)
+
+ def get_image_relpath(self, actual_index: int, class_id: Optional[str] = None) -> str:
+ dirname = self.get_dirname(class_id)
+ if self == _Split.TRAIN:
+ basename = f"{class_id}_{actual_index}"
+ else: # self in (_Split.VAL, _Split.TEST):
+ basename = f"ILSVRC2012_{self.value}_{actual_index:08d}"
+ return os.path.join(dirname, basename + ".JPEG")
+
+ def parse_image_relpath(self, image_relpath: str) -> Tuple[str, int]:
+ assert self != _Split.TEST
+ dirname, filename = os.path.split(image_relpath)
+ class_id = os.path.split(dirname)[-1]
+ basename, _ = os.path.splitext(filename)
+ actual_index = int(basename.split("_")[-1])
+ return class_id, actual_index
+
+
+class ImageNet(ExtendedVisionDataset):
+ Target = Union[_Target]
+ Split = Union[_Split]
+
+ def __init__(
+ self,
+ *,
+ split: "ImageNet.Split",
+ root: str,
+ extra: str,
+ transforms: Optional[Callable] = None,
+ transform: Optional[Callable] = None,
+ target_transform: Optional[Callable] = None,
+ ) -> None:
+ super().__init__(root, transforms, transform, target_transform)
+ self._extra_root = extra
+ self._split = split
+
+ self._entries = None
+ self._class_ids = None
+ self._class_names = None
+
+ @property
+ def split(self) -> "ImageNet.Split":
+ return self._split
+
+ def _get_extra_full_path(self, extra_path: str) -> str:
+ return os.path.join(self._extra_root, extra_path)
+
+ def _load_extra(self, extra_path: str) -> np.ndarray:
+ extra_full_path = self._get_extra_full_path(extra_path)
+ return np.load(extra_full_path, mmap_mode="r")
+
+ def _save_extra(self, extra_array: np.ndarray, extra_path: str) -> None:
+ extra_full_path = self._get_extra_full_path(extra_path)
+ os.makedirs(self._extra_root, exist_ok=True)
+ np.save(extra_full_path, extra_array)
+
+ @property
+ def _entries_path(self) -> str:
+ return f"entries-{self._split.value.upper()}.npy"
+
+ @property
+ def _class_ids_path(self) -> str:
+ return f"class-ids-{self._split.value.upper()}.npy"
+
+ @property
+ def _class_names_path(self) -> str:
+ return f"class-names-{self._split.value.upper()}.npy"
+
+ def _get_entries(self) -> np.ndarray:
+ if self._entries is None:
+ self._entries = self._load_extra(self._entries_path)
+ assert self._entries is not None
+ return self._entries
+
+ def _get_class_ids(self) -> np.ndarray:
+ if self._split == _Split.TEST:
+ assert False, "Class IDs are not available in TEST split"
+ if self._class_ids is None:
+ self._class_ids = self._load_extra(self._class_ids_path)
+ assert self._class_ids is not None
+ return self._class_ids
+
+ def _get_class_names(self) -> np.ndarray:
+ if self._split == _Split.TEST:
+ assert False, "Class names are not available in TEST split"
+ if self._class_names is None:
+ self._class_names = self._load_extra(self._class_names_path)
+ assert self._class_names is not None
+ return self._class_names
+
+ def find_class_id(self, class_index: int) -> str:
+ class_ids = self._get_class_ids()
+ return str(class_ids[class_index])
+
+ def find_class_name(self, class_index: int) -> str:
+ class_names = self._get_class_names()
+ return str(class_names[class_index])
+
+ def get_image_data(self, index: int) -> bytes:
+ entries = self._get_entries()
+ actual_index = entries[index]["actual_index"]
+
+ class_id = self.get_class_id(index)
+
+ image_relpath = self.split.get_image_relpath(actual_index, class_id)
+ image_full_path = os.path.join(self.root, image_relpath)
+ with open(image_full_path, mode="rb") as f:
+ image_data = f.read()
+ return image_data
+
+ def get_target(self, index: int) -> Optional[Target]:
+ entries = self._get_entries()
+ class_index = entries[index]["class_index"]
+ return None if self.split == _Split.TEST else int(class_index)
+
+ def get_targets(self) -> Optional[np.ndarray]:
+ entries = self._get_entries()
+ return None if self.split == _Split.TEST else entries["class_index"]
+
+ def get_class_id(self, index: int) -> Optional[str]:
+ entries = self._get_entries()
+ class_id = entries[index]["class_id"]
+ return None if self.split == _Split.TEST else str(class_id)
+
+ def get_class_name(self, index: int) -> Optional[str]:
+ entries = self._get_entries()
+ class_name = entries[index]["class_name"]
+ return None if self.split == _Split.TEST else str(class_name)
+
+ def __len__(self) -> int:
+ entries = self._get_entries()
+ assert len(entries) == self.split.length
+ return len(entries)
+
+ def _load_labels(self, labels_path: str) -> List[Tuple[str, str]]:
+ labels_full_path = os.path.join(self.root, labels_path)
+ labels = []
+
+ try:
+ with open(labels_full_path, "r") as f:
+ reader = csv.reader(f)
+ for row in reader:
+ class_id, class_name = row
+ labels.append((class_id, class_name))
+ except OSError as e:
+ raise RuntimeError(f'can not read labels file "{labels_full_path}"') from e
+
+ return labels
+
+ def _dump_entries(self) -> None:
+ split = self.split
+ if split == ImageNet.Split.TEST:
+ dataset = None
+ sample_count = split.length
+ max_class_id_length, max_class_name_length = 0, 0
+ else:
+ labels_path = "labels.txt"
+ logger.info(f'loading labels from "{labels_path}"')
+ labels = self._load_labels(labels_path)
+
+ # NOTE: Using torchvision ImageFolder for consistency
+ from torchvision.datasets import ImageFolder
+
+ dataset_root = os.path.join(self.root, split.get_dirname())
+ dataset = ImageFolder(dataset_root)
+ sample_count = len(dataset)
+ max_class_id_length, max_class_name_length = -1, -1
+ for sample in dataset.samples:
+ _, class_index = sample
+ class_id, class_name = labels[class_index]
+ max_class_id_length = max(len(class_id), max_class_id_length)
+ max_class_name_length = max(len(class_name), max_class_name_length)
+
+ dtype = np.dtype(
+ [
+ ("actual_index", " old_percent:
+ logger.info(f"creating entries: {percent}%")
+ old_percent = percent
+
+ actual_index = index + 1
+ class_index = np.uint32(-1)
+ class_id, class_name = "", ""
+ entries_array[index] = (actual_index, class_index, class_id, class_name)
+ else:
+ class_names = {class_id: class_name for class_id, class_name in labels}
+
+ assert dataset
+ old_percent = -1
+ for index in range(sample_count):
+ percent = 100 * (index + 1) // sample_count
+ if percent > old_percent:
+ logger.info(f"creating entries: {percent}%")
+ old_percent = percent
+
+ image_full_path, class_index = dataset.samples[index]
+ image_relpath = os.path.relpath(image_full_path, self.root)
+ class_id, actual_index = split.parse_image_relpath(image_relpath)
+ class_name = class_names[class_id]
+ entries_array[index] = (actual_index, class_index, class_id, class_name)
+
+ logger.info(f'saving entries to "{self._entries_path}"')
+ self._save_extra(entries_array, self._entries_path)
+
+ def _dump_class_ids_and_names(self) -> None:
+ split = self.split
+ if split == ImageNet.Split.TEST:
+ return
+
+ entries_array = self._load_extra(self._entries_path)
+
+ max_class_id_length, max_class_name_length, max_class_index = -1, -1, -1
+ for entry in entries_array:
+ class_index, class_id, class_name = (
+ entry["class_index"],
+ entry["class_id"],
+ entry["class_name"],
+ )
+ max_class_index = max(int(class_index), max_class_index)
+ max_class_id_length = max(len(str(class_id)), max_class_id_length)
+ max_class_name_length = max(len(str(class_name)), max_class_name_length)
+
+ class_count = max_class_index + 1
+ class_ids_array = np.empty(class_count, dtype=f"U{max_class_id_length}")
+ class_names_array = np.empty(class_count, dtype=f"U{max_class_name_length}")
+ for entry in entries_array:
+ class_index, class_id, class_name = (
+ entry["class_index"],
+ entry["class_id"],
+ entry["class_name"],
+ )
+ class_ids_array[class_index] = class_id
+ class_names_array[class_index] = class_name
+
+ logger.info(f'saving class IDs to "{self._class_ids_path}"')
+ self._save_extra(class_ids_array, self._class_ids_path)
+
+ logger.info(f'saving class names to "{self._class_names_path}"')
+ self._save_extra(class_names_array, self._class_names_path)
+
+ def dump_extra(self) -> None:
+ self._dump_entries()
+ self._dump_class_ids_and_names()
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/datasets/image_net_22k.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/datasets/image_net_22k.py
new file mode 100644
index 0000000000000000000000000000000000000000..2c0bfd335a68b67e02c241f39b1ae06f9fbe1dd0
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/datasets/image_net_22k.py
@@ -0,0 +1,303 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+from dataclasses import dataclass
+from enum import Enum
+from functools import lru_cache
+from gzip import GzipFile
+from io import BytesIO
+from mmap import ACCESS_READ, mmap
+import os
+from typing import Any, Callable, List, Optional, Set, Tuple
+import warnings
+
+import numpy as np
+
+from .extended import ExtendedVisionDataset
+
+
+_Labels = int
+
+_DEFAULT_MMAP_CACHE_SIZE = 16 # Warning: This can exhaust file descriptors
+
+
+@dataclass
+class _ClassEntry:
+ block_offset: int
+ maybe_filename: Optional[str] = None
+
+
+@dataclass
+class _Entry:
+ class_index: int # noqa: E701
+ start_offset: int
+ end_offset: int
+ filename: str
+
+
+class _Split(Enum):
+ TRAIN = "train"
+ VAL = "val"
+
+ @property
+ def length(self) -> int:
+ return {
+ _Split.TRAIN: 11_797_647,
+ _Split.VAL: 561_050,
+ }[self]
+
+ def entries_path(self):
+ return f"imagenet21kp_{self.value}.txt"
+
+
+def _get_tarball_path(class_id: str) -> str:
+ return f"{class_id}.tar"
+
+
+def _make_mmap_tarball(tarballs_root: str, mmap_cache_size: int):
+ @lru_cache(maxsize=mmap_cache_size)
+ def _mmap_tarball(class_id: str) -> mmap:
+ tarball_path = _get_tarball_path(class_id)
+ tarball_full_path = os.path.join(tarballs_root, tarball_path)
+ with open(tarball_full_path) as f:
+ return mmap(fileno=f.fileno(), length=0, access=ACCESS_READ)
+
+ return _mmap_tarball
+
+
+class ImageNet22k(ExtendedVisionDataset):
+ _GZIPPED_INDICES: Set[int] = {
+ 841_545,
+ 1_304_131,
+ 2_437_921,
+ 2_672_079,
+ 2_795_676,
+ 2_969_786,
+ 6_902_965,
+ 6_903_550,
+ 6_903_628,
+ 7_432_557,
+ 7_432_589,
+ 7_813_809,
+ 8_329_633,
+ 10_296_990,
+ 10_417_652,
+ 10_492_265,
+ 10_598_078,
+ 10_782_398,
+ 10_902_612,
+ 11_203_736,
+ 11_342_890,
+ 11_397_596,
+ 11_589_762,
+ 11_705_103,
+ 12_936_875,
+ 13_289_782,
+ }
+ Labels = _Labels
+
+ def __init__(
+ self,
+ *,
+ root: str,
+ extra: str,
+ transforms: Optional[Callable] = None,
+ transform: Optional[Callable] = None,
+ target_transform: Optional[Callable] = None,
+ mmap_cache_size: int = _DEFAULT_MMAP_CACHE_SIZE,
+ ) -> None:
+ super().__init__(root, transforms, transform, target_transform)
+ self._extra_root = extra
+
+ entries_path = self._get_entries_path(root)
+ self._entries = self._load_extra(entries_path)
+
+ class_ids_path = self._get_class_ids_path(root)
+ self._class_ids = self._load_extra(class_ids_path)
+
+ self._gzipped_indices = ImageNet22k._GZIPPED_INDICES
+ self._mmap_tarball = _make_mmap_tarball(self._tarballs_root, mmap_cache_size)
+
+ def _get_entries_path(self, root: Optional[str] = None) -> str:
+ return "entries.npy"
+
+ def _get_class_ids_path(self, root: Optional[str] = None) -> str:
+ return "class-ids.npy"
+
+ def _find_class_ids(self, path: str) -> List[str]:
+ class_ids = []
+
+ with os.scandir(path) as entries:
+ for entry in entries:
+ root, ext = os.path.splitext(entry.name)
+ if ext != ".tar":
+ continue
+ class_ids.append(root)
+
+ return sorted(class_ids)
+
+ def _load_entries_class_ids(self, root: Optional[str] = None) -> Tuple[List[_Entry], List[str]]:
+ root = self.get_root(root)
+ entries: List[_Entry] = []
+ class_ids = self._find_class_ids(root)
+
+ for class_index, class_id in enumerate(class_ids):
+ path = os.path.join(root, "blocks", f"{class_id}.log")
+ class_entries = []
+
+ try:
+ with open(path) as f:
+ for line in f:
+ line = line.rstrip()
+ block, filename = line.split(":")
+ block_offset = int(block[6:])
+ filename = filename[1:]
+
+ maybe_filename = None
+ if filename != "** Block of NULs **":
+ maybe_filename = filename
+ _, ext = os.path.splitext(filename)
+ # assert ext == ".JPEG"
+
+ class_entry = _ClassEntry(block_offset, maybe_filename)
+ class_entries.append(class_entry)
+ except OSError as e:
+ raise RuntimeError(f'can not read blocks file "{path}"') from e
+
+ assert class_entries[-1].maybe_filename is None
+
+ for class_entry1, class_entry2 in zip(class_entries, class_entries[1:]):
+ assert class_entry1.block_offset <= class_entry2.block_offset
+ start_offset = 512 * class_entry1.block_offset
+ end_offset = 512 * class_entry2.block_offset
+ assert class_entry1.maybe_filename is not None
+ filename = class_entry1.maybe_filename
+ entry = _Entry(class_index, start_offset, end_offset, filename)
+ # Skip invalid image files (PIL throws UnidentifiedImageError)
+ if filename == "n06470073_47249.JPEG":
+ continue
+ entries.append(entry)
+
+ return entries, class_ids
+
+ def _load_extra(self, extra_path: str) -> np.ndarray:
+ extra_root = self._extra_root
+ extra_full_path = os.path.join(extra_root, extra_path)
+ return np.load(extra_full_path, mmap_mode="r")
+
+ def _save_extra(self, extra_array: np.ndarray, extra_path: str) -> None:
+ extra_root = self._extra_root
+ extra_full_path = os.path.join(extra_root, extra_path)
+ os.makedirs(extra_root, exist_ok=True)
+ np.save(extra_full_path, extra_array)
+
+ @property
+ def _tarballs_root(self) -> str:
+ return self.root
+
+ def find_class_id(self, class_index: int) -> str:
+ return str(self._class_ids[class_index])
+
+ def get_image_data(self, index: int) -> bytes:
+ entry = self._entries[index]
+ class_id = entry["class_id"]
+ class_mmap = self._mmap_tarball(class_id)
+
+ start_offset, end_offset = entry["start_offset"], entry["end_offset"]
+ try:
+ mapped_data = class_mmap[start_offset:end_offset]
+ data = mapped_data[512:] # Skip entry header block
+
+ if len(data) >= 2 and tuple(data[:2]) == (0x1F, 0x8B):
+ assert index in self._gzipped_indices, f"unexpected gzip header for sample {index}"
+ with GzipFile(fileobj=BytesIO(data)) as g:
+ data = g.read()
+ except Exception as e:
+ raise RuntimeError(f"can not retrieve image data for sample {index} " f'from "{class_id}" tarball') from e
+
+ return data
+
+ def get_target(self, index: int) -> Any:
+ return int(self._entries[index]["class_index"])
+
+ def get_targets(self) -> np.ndarray:
+ return self._entries["class_index"]
+
+ def get_class_id(self, index: int) -> str:
+ return str(self._entries[index]["class_id"])
+
+ def get_class_ids(self) -> np.ndarray:
+ return self._entries["class_id"]
+
+ def __getitem__(self, index: int) -> Tuple[Any, Any]:
+ with warnings.catch_warnings():
+ warnings.simplefilter("ignore")
+ return super().__getitem__(index)
+
+ def __len__(self) -> int:
+ return len(self._entries)
+
+ def _dump_entries(self, *args, **kwargs) -> None:
+ entries, class_ids = self._load_entries_class_ids(*args, **kwargs)
+
+ max_class_id_length, max_filename_length, max_class_index = -1, -1, -1
+ for entry in entries:
+ class_id = class_ids[entry.class_index]
+ max_class_index = max(entry.class_index, max_class_index)
+ max_class_id_length = max(len(class_id), max_class_id_length)
+ max_filename_length = max(len(entry.filename), max_filename_length)
+
+ dtype = np.dtype(
+ [
+ ("class_index", " None:
+ entries_path = self._get_entries_path(*args, **kwargs)
+ entries_array = self._load_extra(entries_path)
+
+ max_class_id_length, max_class_index = -1, -1
+ for entry in entries_array:
+ class_index, class_id = entry["class_index"], entry["class_id"]
+ max_class_index = max(int(class_index), max_class_index)
+ max_class_id_length = max(len(str(class_id)), max_class_id_length)
+
+ class_ids_array = np.empty(max_class_index + 1, dtype=f"U{max_class_id_length}")
+ for entry in entries_array:
+ class_index, class_id = entry["class_index"], entry["class_id"]
+ class_ids_array[class_index] = class_id
+ class_ids_path = self._get_class_ids_path(*args, **kwargs)
+ self._save_extra(class_ids_array, class_ids_path)
+
+ def _dump_extra(self, *args, **kwargs) -> None:
+ self._dump_entries(*args, *kwargs)
+ self._dump_class_ids(*args, *kwargs)
+
+ def dump_extra(self, root: Optional[str] = None) -> None:
+ return self._dump_extra(root)
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/loaders.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/loaders.py
new file mode 100644
index 0000000000000000000000000000000000000000..9fb6f25a0a3c3251b803f48d0a515aa0b9591226
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/loaders.py
@@ -0,0 +1,223 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+import logging
+from enum import Enum
+from typing import Any, Callable, List, Optional, TypeVar
+
+import torch
+from torch.utils.data import Sampler
+
+from .datasets import ImageNet, ImageNet22k
+from .samplers import EpochSampler, InfiniteSampler, ShardedInfiniteSampler
+
+
+logger = logging.getLogger("dinov2")
+
+
+class SamplerType(Enum):
+ DISTRIBUTED = 0
+ EPOCH = 1
+ INFINITE = 2
+ SHARDED_INFINITE = 3
+ SHARDED_INFINITE_NEW = 4
+
+
+def _make_bool_str(b: bool) -> str:
+ return "yes" if b else "no"
+
+
+def _make_sample_transform(image_transform: Optional[Callable] = None, target_transform: Optional[Callable] = None):
+ def transform(sample):
+ image, target = sample
+ if image_transform is not None:
+ image = image_transform(image)
+ if target_transform is not None:
+ target = target_transform(target)
+ return image, target
+
+ return transform
+
+
+def _parse_dataset_str(dataset_str: str):
+ tokens = dataset_str.split(":")
+
+ name = tokens[0]
+ kwargs = {}
+
+ for token in tokens[1:]:
+ key, value = token.split("=")
+ assert key in ("root", "extra", "split")
+ kwargs[key] = value
+
+ if name == "ImageNet":
+ class_ = ImageNet
+ if "split" in kwargs:
+ kwargs["split"] = ImageNet.Split[kwargs["split"]]
+ elif name == "ImageNet22k":
+ class_ = ImageNet22k
+ else:
+ raise ValueError(f'Unsupported dataset "{name}"')
+
+ return class_, kwargs
+
+
+def make_dataset(
+ *,
+ dataset_str: str,
+ transform: Optional[Callable] = None,
+ target_transform: Optional[Callable] = None,
+):
+ """
+ Creates a dataset with the specified parameters.
+
+ Args:
+ dataset_str: A dataset string description (e.g. ImageNet:split=TRAIN).
+ transform: A transform to apply to images.
+ target_transform: A transform to apply to targets.
+
+ Returns:
+ The created dataset.
+ """
+ logger.info(f'using dataset: "{dataset_str}"')
+
+ class_, kwargs = _parse_dataset_str(dataset_str)
+ dataset = class_(transform=transform, target_transform=target_transform, **kwargs)
+
+ logger.info(f"# of dataset samples: {len(dataset):,d}")
+
+ # Aggregated datasets do not expose (yet) these attributes, so add them.
+ if not hasattr(dataset, "transform"):
+ setattr(dataset, "transform", transform)
+ if not hasattr(dataset, "target_transform"):
+ setattr(dataset, "target_transform", target_transform)
+
+ return dataset
+
+
+def _make_sampler(
+ *,
+ dataset,
+ type: Optional[SamplerType] = None,
+ shuffle: bool = False,
+ seed: int = 0,
+ size: int = -1,
+ advance: int = 0,
+) -> Optional[Sampler]:
+ sample_count = len(dataset)
+
+ if type == SamplerType.INFINITE:
+ logger.info("sampler: infinite")
+ if size > 0:
+ raise ValueError("sampler size > 0 is invalid")
+ return InfiniteSampler(
+ sample_count=sample_count,
+ shuffle=shuffle,
+ seed=seed,
+ advance=advance,
+ )
+ elif type in (SamplerType.SHARDED_INFINITE, SamplerType.SHARDED_INFINITE_NEW):
+ logger.info("sampler: sharded infinite")
+ if size > 0:
+ raise ValueError("sampler size > 0 is invalid")
+ # TODO: Remove support for old shuffling
+ use_new_shuffle_tensor_slice = type == SamplerType.SHARDED_INFINITE_NEW
+ return ShardedInfiniteSampler(
+ sample_count=sample_count,
+ shuffle=shuffle,
+ seed=seed,
+ advance=advance,
+ use_new_shuffle_tensor_slice=use_new_shuffle_tensor_slice,
+ )
+ elif type == SamplerType.EPOCH:
+ logger.info("sampler: epoch")
+ if advance > 0:
+ raise NotImplementedError("sampler advance > 0 is not supported")
+ size = size if size > 0 else sample_count
+ logger.info(f"# of samples / epoch: {size:,d}")
+ return EpochSampler(
+ size=size,
+ sample_count=sample_count,
+ shuffle=shuffle,
+ seed=seed,
+ )
+ elif type == SamplerType.DISTRIBUTED:
+ logger.info("sampler: distributed")
+ if size > 0:
+ raise ValueError("sampler size > 0 is invalid")
+ if advance > 0:
+ raise ValueError("sampler advance > 0 is invalid")
+ return torch.utils.data.DistributedSampler(
+ dataset=dataset,
+ shuffle=shuffle,
+ seed=seed,
+ drop_last=False,
+ )
+
+ logger.info("sampler: none")
+ return None
+
+
+T = TypeVar("T")
+
+
+def make_data_loader(
+ *,
+ dataset,
+ batch_size: int,
+ num_workers: int,
+ shuffle: bool = True,
+ seed: int = 0,
+ sampler_type: Optional[SamplerType] = SamplerType.INFINITE,
+ sampler_size: int = -1,
+ sampler_advance: int = 0,
+ drop_last: bool = True,
+ persistent_workers: bool = False,
+ collate_fn: Optional[Callable[[List[T]], Any]] = None,
+):
+ """
+ Creates a data loader with the specified parameters.
+
+ Args:
+ dataset: A dataset (third party, LaViDa or WebDataset).
+ batch_size: The size of batches to generate.
+ num_workers: The number of workers to use.
+ shuffle: Whether to shuffle samples.
+ seed: The random seed to use.
+ sampler_type: Which sampler to use: EPOCH, INFINITE, SHARDED_INFINITE, SHARDED_INFINITE_NEW, DISTRIBUTED or None.
+ sampler_size: The number of images per epoch (when applicable) or -1 for the entire dataset.
+ sampler_advance: How many samples to skip (when applicable).
+ drop_last: Whether the last non-full batch of data should be dropped.
+ persistent_workers: maintain the workers Dataset instances alive after a dataset has been consumed once.
+ collate_fn: Function that performs batch collation
+ """
+
+ sampler = _make_sampler(
+ dataset=dataset,
+ type=sampler_type,
+ shuffle=shuffle,
+ seed=seed,
+ size=sampler_size,
+ advance=sampler_advance,
+ )
+
+ logger.info("using PyTorch data loader")
+ data_loader = torch.utils.data.DataLoader(
+ dataset,
+ sampler=sampler,
+ batch_size=batch_size,
+ num_workers=num_workers,
+ pin_memory=True,
+ drop_last=drop_last,
+ persistent_workers=persistent_workers,
+ collate_fn=collate_fn,
+ )
+
+ try:
+ logger.info(f"# of batches: {len(data_loader):,d}")
+ except TypeError: # data loader has no length
+ logger.info("infinite data loader")
+ return data_loader
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/masking.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/masking.py
new file mode 100644
index 0000000000000000000000000000000000000000..dc3c72648c3e440dcdb284366b98d2df12ad1272
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/masking.py
@@ -0,0 +1,87 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+import random
+import math
+import numpy as np
+
+
+class MaskingGenerator:
+ def __init__(
+ self,
+ input_size,
+ num_masking_patches=None,
+ min_num_patches=4,
+ max_num_patches=None,
+ min_aspect=0.3,
+ max_aspect=None,
+ ):
+ if not isinstance(input_size, tuple):
+ input_size = (input_size,) * 2
+ self.height, self.width = input_size
+
+ self.num_patches = self.height * self.width
+ self.num_masking_patches = num_masking_patches
+
+ self.min_num_patches = min_num_patches
+ self.max_num_patches = num_masking_patches if max_num_patches is None else max_num_patches
+
+ max_aspect = max_aspect or 1 / min_aspect
+ self.log_aspect_ratio = (math.log(min_aspect), math.log(max_aspect))
+
+ def __repr__(self):
+ repr_str = "Generator(%d, %d -> [%d ~ %d], max = %d, %.3f ~ %.3f)" % (
+ self.height,
+ self.width,
+ self.min_num_patches,
+ self.max_num_patches,
+ self.num_masking_patches,
+ self.log_aspect_ratio[0],
+ self.log_aspect_ratio[1],
+ )
+ return repr_str
+
+ def get_shape(self):
+ return self.height, self.width
+
+ def _mask(self, mask, max_mask_patches):
+ delta = 0
+ for _ in range(10):
+ target_area = random.uniform(self.min_num_patches, max_mask_patches)
+ aspect_ratio = math.exp(random.uniform(*self.log_aspect_ratio))
+ h = int(round(math.sqrt(target_area * aspect_ratio)))
+ w = int(round(math.sqrt(target_area / aspect_ratio)))
+ if w < self.width and h < self.height:
+ top = random.randint(0, self.height - h)
+ left = random.randint(0, self.width - w)
+
+ num_masked = mask[top : top + h, left : left + w].sum()
+ # Overlap
+ if 0 < h * w - num_masked <= max_mask_patches:
+ for i in range(top, top + h):
+ for j in range(left, left + w):
+ if mask[i, j] == 0:
+ mask[i, j] = 1
+ delta += 1
+
+ if delta > 0:
+ break
+ return delta
+
+ def __call__(self, num_masking_patches=0):
+ mask = np.zeros(shape=self.get_shape(), dtype=bool)
+ mask_count = 0
+ while mask_count < num_masking_patches:
+ max_mask_patches = num_masking_patches - mask_count
+ max_mask_patches = min(max_mask_patches, self.max_num_patches)
+
+ delta = self._mask(mask, max_mask_patches)
+ if delta == 0:
+ break
+ else:
+ mask_count += delta
+
+ return mask
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/samplers.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/samplers.py
new file mode 100644
index 0000000000000000000000000000000000000000..e356edf603a33ce2d18a388fd799694e22d1980f
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/samplers.py
@@ -0,0 +1,230 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+import itertools
+from typing import Any, Optional
+import warnings
+
+import numpy as np
+import torch
+from torch.utils.data.sampler import Sampler
+
+import dinov2.distributed as distributed
+
+
+class EpochSampler(Sampler):
+ def __init__(
+ self,
+ *,
+ size: int,
+ sample_count: int,
+ shuffle: bool = False,
+ seed: int = 0,
+ start: Optional[int] = None,
+ step: Optional[int] = None,
+ ):
+ self._size = size
+ self._sample_count = sample_count
+ self._shuffle = shuffle
+ self._seed = seed
+ self._start = distributed.get_global_rank() if start is None else start
+ self._step = distributed.get_global_size() if step is None else step
+ self._epoch = 0
+
+ def __iter__(self):
+ count = (self._size + self._sample_count - 1) // self._sample_count
+ tiled_indices = np.tile(np.arange(self._sample_count), count)
+ if self._shuffle:
+ seed = self._seed * self._epoch if self._seed != 0 else self._epoch
+ rng = np.random.default_rng(seed)
+ iterable = rng.choice(tiled_indices, self._size, replace=False)
+ else:
+ iterable = tiled_indices[: self._size]
+
+ yield from itertools.islice(iterable, self._start, None, self._step)
+
+ def __len__(self):
+ return (self._size - self._start + self._step - 1) // self._step
+
+ def set_epoch(self, epoch):
+ self._epoch = epoch
+
+
+def _get_numpy_dtype(size: int) -> Any:
+ return np.int32 if size <= 2**31 else np.int64
+
+
+def _get_torch_dtype(size: int) -> Any:
+ return torch.int32 if size <= 2**31 else torch.int64
+
+
+def _generate_randperm_indices(*, size: int, generator: torch.Generator):
+ """Generate the indices of a random permutation."""
+ dtype = _get_torch_dtype(size)
+ # This is actually matching PyTorch's CPU implementation, see: https://github.com/pytorch/pytorch/blob/master/aten/src/ATen/native/TensorFactories.cpp#L900-L921
+ perm = torch.arange(size, dtype=dtype)
+ for i in range(size):
+ j = torch.randint(i, size, size=(1,), generator=generator).item()
+
+ # Always swap even if no-op
+ value = perm[j].item()
+ perm[j] = perm[i].item()
+ perm[i] = value
+ yield value
+
+
+class InfiniteSampler(Sampler):
+ def __init__(
+ self,
+ *,
+ sample_count: int,
+ shuffle: bool = False,
+ seed: int = 0,
+ start: Optional[int] = None,
+ step: Optional[int] = None,
+ advance: int = 0,
+ ):
+ self._sample_count = sample_count
+ self._seed = seed
+ self._shuffle = shuffle
+ self._start = distributed.get_global_rank() if start is None else start
+ self._step = distributed.get_global_size() if step is None else step
+ self._advance = advance
+
+ def __iter__(self):
+ if self._shuffle:
+ iterator = self._shuffled_iterator()
+ else:
+ iterator = self._iterator()
+
+ yield from itertools.islice(iterator, self._advance, None)
+
+ def _iterator(self):
+ assert not self._shuffle
+
+ while True:
+ iterable = range(self._sample_count)
+ yield from itertools.islice(iterable, self._start, None, self._step)
+
+ def _shuffled_iterator(self):
+ assert self._shuffle
+
+ # Instantiate a generator here (rather than in the ctor) to keep the class
+ # picklable (requirement of mp.spawn)
+ generator = torch.Generator().manual_seed(self._seed)
+
+ while True:
+ iterable = _generate_randperm_indices(size=self._sample_count, generator=generator)
+ yield from itertools.islice(iterable, self._start, None, self._step)
+
+
+# The following function is somewhat equivalent to _new_shuffle_tensor_slice below,
+# but avoids a full in-place random permutation generation.
+def _shuffle_tensor_slice(
+ *, tensor: torch.Tensor, start: int = 0, step: int = 1, generator: torch.Generator
+) -> np.ndarray:
+ stop = len(tensor)
+ count = stop // step
+ drop_count = stop - step * count
+ if drop_count:
+ warnings.warn(f"# of dropped samples: {drop_count}")
+
+ dtype = _get_numpy_dtype(stop)
+ result = np.empty(count, dtype=dtype)
+
+ for i in range(count):
+ j = torch.randint(0, i + 1, size=(1,), generator=generator).item() if i > 0 else 0
+
+ result[i] = result[j]
+ result[j] = tensor[start + i * step].item()
+
+ return result
+
+
+def _new_shuffle_tensor_slice(
+ *, tensor: torch.Tensor, start: int = 0, step: int = 1, generator: torch.Generator
+) -> np.ndarray:
+ stop = len(tensor)
+ count = stop // step
+ dtype = torch.int64 # Needed for using randperm result as indices
+ count = stop // step
+ drop_count = stop - step * count
+ if drop_count:
+ warnings.warn(f"# of dropped samples: {drop_count}")
+ indices = torch.randperm(count, dtype=dtype, generator=generator)
+ return tensor[start::step][indices].numpy()
+
+
+def _make_seed(seed: int, start: int, iter_count: int) -> int:
+ # NOTE: Tried a few variants (including iter_count << 32), this one worked best.
+ return seed + start + (iter_count << 24)
+
+
+class ShardedInfiniteSampler(Sampler):
+ def __init__(
+ self,
+ *,
+ sample_count: int,
+ shuffle: bool = False,
+ seed: int = 0,
+ start: Optional[int] = None,
+ step: Optional[int] = None,
+ advance: int = 0,
+ use_new_shuffle_tensor_slice: bool = False,
+ ):
+ self._sample_count = sample_count
+ self._seed = seed
+ self._shuffle = shuffle
+ self._start = distributed.get_global_rank() if start is None else start
+ self._step = distributed.get_global_size() if step is None else step
+ self._advance = advance
+ self._iter_count = 0
+ self._shuffle_tensor_slice_fn = (
+ _new_shuffle_tensor_slice if use_new_shuffle_tensor_slice else _shuffle_tensor_slice
+ )
+
+ def __iter__(self):
+ iter_count = self._advance // self._sample_count
+ if iter_count > 0:
+ self._advance -= iter_count * self._sample_count
+ self._iter_count += iter_count
+
+ if self._shuffle:
+ iterator = self._shuffled_iterator()
+ else:
+ iterator = self._iterator()
+
+ yield from itertools.islice(iterator, self._advance, None)
+
+ def _iterator(self):
+ assert not self._shuffle
+
+ while True:
+ iterable = range(self._sample_count)
+ yield from itertools.islice(iterable, self._start, None, self._step)
+
+ def _shuffled_iterator(self):
+ assert self._shuffle
+
+ # Instantiate a generator here (rather than in the ctor) to be keep the class
+ # picklable (requirement of mp.spawn)
+ generator = torch.Generator()
+
+ # Always shuffle everything first
+ generator.manual_seed(self._seed)
+ dtype = _get_torch_dtype(self._sample_count)
+ perm = torch.randperm(self._sample_count, dtype=dtype, generator=generator)
+
+ while True:
+ # Re-seed on each iteration to allow skipping whole permutations
+ seed = _make_seed(self._seed, self._start, self._iter_count)
+ generator.manual_seed(seed)
+
+ iterable = self._shuffle_tensor_slice_fn(
+ tensor=perm, start=self._start, step=self._step, generator=generator
+ )
+ yield from iterable
+ self._iter_count += 1
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/transforms.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/transforms.py
new file mode 100644
index 0000000000000000000000000000000000000000..f1bc4cbd1a459a9f44314806cf9ccedea112ab14
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/data/transforms.py
@@ -0,0 +1,92 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+from typing import Sequence
+
+import torch
+from torchvision import transforms
+
+
+class GaussianBlur(transforms.RandomApply):
+ """
+ Apply Gaussian Blur to the PIL image.
+ """
+
+ def __init__(self, *, p: float = 0.5, radius_min: float = 0.1, radius_max: float = 2.0):
+ # NOTE: torchvision is applying 1 - probability to return the original image
+ keep_p = 1 - p
+ transform = transforms.GaussianBlur(kernel_size=9, sigma=(radius_min, radius_max))
+ super().__init__(transforms=[transform], p=keep_p)
+
+
+class MaybeToTensor(transforms.ToTensor):
+ """
+ Convert a ``PIL Image`` or ``numpy.ndarray`` to tensor, or keep as is if already a tensor.
+ """
+
+ def __call__(self, pic):
+ """
+ Args:
+ pic (PIL Image, numpy.ndarray or torch.tensor): Image to be converted to tensor.
+ Returns:
+ Tensor: Converted image.
+ """
+ if isinstance(pic, torch.Tensor):
+ return pic
+ return super().__call__(pic)
+
+
+# Use timm's names
+IMAGENET_DEFAULT_MEAN = (0.485, 0.456, 0.406)
+IMAGENET_DEFAULT_STD = (0.229, 0.224, 0.225)
+
+
+def make_normalize_transform(
+ mean: Sequence[float] = IMAGENET_DEFAULT_MEAN,
+ std: Sequence[float] = IMAGENET_DEFAULT_STD,
+) -> transforms.Normalize:
+ return transforms.Normalize(mean=mean, std=std)
+
+
+# This roughly matches torchvision's preset for classification training:
+# https://github.com/pytorch/vision/blob/main/references/classification/presets.py#L6-L44
+def make_classification_train_transform(
+ *,
+ crop_size: int = 224,
+ interpolation=transforms.InterpolationMode.BICUBIC,
+ hflip_prob: float = 0.5,
+ mean: Sequence[float] = IMAGENET_DEFAULT_MEAN,
+ std: Sequence[float] = IMAGENET_DEFAULT_STD,
+):
+ transforms_list = [transforms.RandomResizedCrop(crop_size, interpolation=interpolation)]
+ if hflip_prob > 0.0:
+ transforms_list.append(transforms.RandomHorizontalFlip(hflip_prob))
+ transforms_list.extend(
+ [
+ MaybeToTensor(),
+ make_normalize_transform(mean=mean, std=std),
+ ]
+ )
+ return transforms.Compose(transforms_list)
+
+
+# This matches (roughly) torchvision's preset for classification evaluation:
+# https://github.com/pytorch/vision/blob/main/references/classification/presets.py#L47-L69
+def make_classification_eval_transform(
+ *,
+ resize_size: int = 256,
+ interpolation=transforms.InterpolationMode.BICUBIC,
+ crop_size: int = 224,
+ mean: Sequence[float] = IMAGENET_DEFAULT_MEAN,
+ std: Sequence[float] = IMAGENET_DEFAULT_STD,
+) -> transforms.Compose:
+ transforms_list = [
+ transforms.Resize(resize_size, interpolation=interpolation),
+ transforms.CenterCrop(crop_size),
+ MaybeToTensor(),
+ make_normalize_transform(mean=mean, std=std),
+ ]
+ return transforms.Compose(transforms_list)
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/distributed/__init__.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/distributed/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..4ccd663f33d5a21ad1f9d25db7bd378ec52aeac2
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/distributed/__init__.py
@@ -0,0 +1,271 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+import os
+import random
+import re
+import socket
+from typing import Dict, List
+
+import torch
+import torch.distributed as dist
+
+_LOCAL_RANK = -1
+_LOCAL_WORLD_SIZE = -1
+
+
+def is_enabled() -> bool:
+ """
+ Returns:
+ True if distributed training is enabled
+ """
+ return dist.is_available() and dist.is_initialized()
+
+
+def get_global_size() -> int:
+ """
+ Returns:
+ The number of processes in the process group
+ """
+ return dist.get_world_size() if is_enabled() else 1
+
+
+def get_global_rank() -> int:
+ """
+ Returns:
+ The rank of the current process within the global process group.
+ """
+ return dist.get_rank() if is_enabled() else 0
+
+
+def get_local_rank() -> int:
+ """
+ Returns:
+ The rank of the current process within the local (per-machine) process group.
+ """
+ if not is_enabled():
+ return 0
+ assert 0 <= _LOCAL_RANK < _LOCAL_WORLD_SIZE
+ return _LOCAL_RANK
+
+
+def get_local_size() -> int:
+ """
+ Returns:
+ The size of the per-machine process group,
+ i.e. the number of processes per machine.
+ """
+ if not is_enabled():
+ return 1
+ assert 0 <= _LOCAL_RANK < _LOCAL_WORLD_SIZE
+ return _LOCAL_WORLD_SIZE
+
+
+def is_main_process() -> bool:
+ """
+ Returns:
+ True if the current process is the main one.
+ """
+ return get_global_rank() == 0
+
+
+def _restrict_print_to_main_process() -> None:
+ """
+ This function disables printing when not in the main process
+ """
+ import builtins as __builtin__
+
+ builtin_print = __builtin__.print
+
+ def print(*args, **kwargs):
+ force = kwargs.pop("force", False)
+ if is_main_process() or force:
+ builtin_print(*args, **kwargs)
+
+ __builtin__.print = print
+
+
+def _get_master_port(seed: int = 0) -> int:
+ MIN_MASTER_PORT, MAX_MASTER_PORT = (20_000, 60_000)
+
+ master_port_str = os.environ.get("MASTER_PORT")
+ if master_port_str is None:
+ rng = random.Random(seed)
+ return rng.randint(MIN_MASTER_PORT, MAX_MASTER_PORT)
+
+ return int(master_port_str)
+
+
+def _get_available_port() -> int:
+ with socket.socket(socket.AF_INET, socket.SOCK_STREAM) as s:
+ # A "" host address means INADDR_ANY i.e. binding to all interfaces.
+ # Note this is not compatible with IPv6.
+ s.bind(("", 0))
+ port = s.getsockname()[1]
+ return port
+
+
+_TORCH_DISTRIBUTED_ENV_VARS = (
+ "MASTER_ADDR",
+ "MASTER_PORT",
+ "RANK",
+ "WORLD_SIZE",
+ "LOCAL_RANK",
+ "LOCAL_WORLD_SIZE",
+)
+
+
+def _collect_env_vars() -> Dict[str, str]:
+ return {env_var: os.environ[env_var] for env_var in _TORCH_DISTRIBUTED_ENV_VARS if env_var in os.environ}
+
+
+def _is_slurm_job_process() -> bool:
+ return "SLURM_JOB_ID" in os.environ
+
+
+def _parse_slurm_node_list(s: str) -> List[str]:
+ nodes = []
+ # Extract "hostname", "hostname[1-2,3,4-5]," substrings
+ p = re.compile(r"(([^\[]+)(?:\[([^\]]+)\])?),?")
+ for m in p.finditer(s):
+ prefix, suffixes = s[m.start(2) : m.end(2)], s[m.start(3) : m.end(3)]
+ for suffix in suffixes.split(","):
+ span = suffix.split("-")
+ if len(span) == 1:
+ nodes.append(prefix + suffix)
+ else:
+ width = len(span[0])
+ start, end = int(span[0]), int(span[1]) + 1
+ nodes.extend([prefix + f"{i:0{width}}" for i in range(start, end)])
+ return nodes
+
+
+def _check_env_variable(key: str, new_value: str):
+ # Only check for difference with preset environment variables
+ if key in os.environ and os.environ[key] != new_value:
+ raise RuntimeError(f"Cannot export environment variables as {key} is already set")
+
+
+class _TorchDistributedEnvironment:
+ def __init__(self):
+ self.master_addr = "127.0.0.1"
+ self.master_port = 0
+ self.rank = -1
+ self.world_size = -1
+ self.local_rank = -1
+ self.local_world_size = -1
+
+ if _is_slurm_job_process():
+ return self._set_from_slurm_env()
+
+ env_vars = _collect_env_vars()
+ if not env_vars:
+ # Environment is not set
+ pass
+ elif len(env_vars) == len(_TORCH_DISTRIBUTED_ENV_VARS):
+ # Environment is fully set
+ return self._set_from_preset_env()
+ else:
+ # Environment is partially set
+ collected_env_vars = ", ".join(env_vars.keys())
+ raise RuntimeError(f"Partially set environment: {collected_env_vars}")
+
+ if torch.cuda.device_count() > 0:
+ return self._set_from_local()
+
+ raise RuntimeError("Can't initialize PyTorch distributed environment")
+
+ # Slurm job created with sbatch, submitit, etc...
+ def _set_from_slurm_env(self):
+ # logger.info("Initialization from Slurm environment")
+ job_id = int(os.environ["SLURM_JOB_ID"])
+ node_count = int(os.environ["SLURM_JOB_NUM_NODES"])
+ nodes = _parse_slurm_node_list(os.environ["SLURM_JOB_NODELIST"])
+ assert len(nodes) == node_count
+
+ self.master_addr = nodes[0]
+ self.master_port = _get_master_port(seed=job_id)
+ self.rank = int(os.environ["SLURM_PROCID"])
+ self.world_size = int(os.environ["SLURM_NTASKS"])
+ assert self.rank < self.world_size
+ self.local_rank = int(os.environ["SLURM_LOCALID"])
+ self.local_world_size = self.world_size // node_count
+ assert self.local_rank < self.local_world_size
+
+ # Single node job with preset environment (i.e. torchrun)
+ def _set_from_preset_env(self):
+ # logger.info("Initialization from preset environment")
+ self.master_addr = os.environ["MASTER_ADDR"]
+ self.master_port = os.environ["MASTER_PORT"]
+ self.rank = int(os.environ["RANK"])
+ self.world_size = int(os.environ["WORLD_SIZE"])
+ assert self.rank < self.world_size
+ self.local_rank = int(os.environ["LOCAL_RANK"])
+ self.local_world_size = int(os.environ["LOCAL_WORLD_SIZE"])
+ assert self.local_rank < self.local_world_size
+
+ # Single node and GPU job (i.e. local script run)
+ def _set_from_local(self):
+ # logger.info("Initialization from local")
+ self.master_addr = "127.0.0.1"
+ self.master_port = _get_available_port()
+ self.rank = 0
+ self.world_size = 1
+ self.local_rank = 0
+ self.local_world_size = 1
+
+ def export(self, *, overwrite: bool) -> "_TorchDistributedEnvironment":
+ # See the "Environment variable initialization" section from
+ # https://pytorch.org/docs/stable/distributed.html for the complete list of
+ # environment variables required for the env:// initialization method.
+ env_vars = {
+ "MASTER_ADDR": self.master_addr,
+ "MASTER_PORT": str(self.master_port),
+ "RANK": str(self.rank),
+ "WORLD_SIZE": str(self.world_size),
+ "LOCAL_RANK": str(self.local_rank),
+ "LOCAL_WORLD_SIZE": str(self.local_world_size),
+ }
+ if not overwrite:
+ for k, v in env_vars.items():
+ _check_env_variable(k, v)
+
+ os.environ.update(env_vars)
+ return self
+
+
+def enable(*, set_cuda_current_device: bool = True, overwrite: bool = False, allow_nccl_timeout: bool = False):
+ """Enable distributed mode
+
+ Args:
+ set_cuda_current_device: If True, call torch.cuda.set_device() to set the
+ current PyTorch CUDA device to the one matching the local rank.
+ overwrite: If True, overwrites already set variables. Else fails.
+ """
+
+ global _LOCAL_RANK, _LOCAL_WORLD_SIZE
+ if _LOCAL_RANK >= 0 or _LOCAL_WORLD_SIZE >= 0:
+ raise RuntimeError("Distributed mode has already been enabled")
+ torch_env = _TorchDistributedEnvironment()
+ torch_env.export(overwrite=overwrite)
+
+ if set_cuda_current_device:
+ torch.cuda.set_device(torch_env.local_rank)
+
+ if allow_nccl_timeout:
+ # This allows to use torch distributed timeout in a NCCL backend
+ key, value = "NCCL_ASYNC_ERROR_HANDLING", "1"
+ if not overwrite:
+ _check_env_variable(key, value)
+ os.environ[key] = value
+
+ dist.init_process_group(backend="nccl")
+ dist.barrier()
+
+ # Finalize setup
+ _LOCAL_RANK = torch_env.local_rank
+ _LOCAL_WORLD_SIZE = torch_env.local_world_size
+ _restrict_print_to_main_process()
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/eval/__init__.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/eval/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..0952fcc3f57e34b3747962e9ebd6fc57aeea63fa
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/eval/__init__.py
@@ -0,0 +1,5 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/eval/knn.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/eval/knn.py
new file mode 100644
index 0000000000000000000000000000000000000000..02ee261348e9871b10bfc40b7283b4f6205cba18
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/eval/knn.py
@@ -0,0 +1,405 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+import argparse
+from functools import partial
+import json
+import logging
+import os
+import sys
+from typing import List, Optional
+
+import torch
+from torch.nn.functional import one_hot, softmax
+
+import dinov2.distributed as distributed
+from dinov2.data import SamplerType, make_data_loader, make_dataset
+from dinov2.data.transforms import make_classification_eval_transform
+from dinov2.eval.metrics import AccuracyAveraging, build_topk_accuracy_metric
+from dinov2.eval.setup import get_args_parser as get_setup_args_parser
+from dinov2.eval.setup import setup_and_build_model
+from dinov2.eval.utils import ModelWithNormalize, evaluate, extract_features
+
+
+logger = logging.getLogger("dinov2")
+
+
+def get_args_parser(
+ description: Optional[str] = None,
+ parents: Optional[List[argparse.ArgumentParser]] = None,
+ add_help: bool = True,
+):
+ parents = parents or []
+ setup_args_parser = get_setup_args_parser(parents=parents, add_help=False)
+ parents = [setup_args_parser]
+ parser = argparse.ArgumentParser(
+ description=description,
+ parents=parents,
+ add_help=add_help,
+ )
+ parser.add_argument(
+ "--train-dataset",
+ dest="train_dataset_str",
+ type=str,
+ help="Training dataset",
+ )
+ parser.add_argument(
+ "--val-dataset",
+ dest="val_dataset_str",
+ type=str,
+ help="Validation dataset",
+ )
+ parser.add_argument(
+ "--nb_knn",
+ nargs="+",
+ type=int,
+ help="Number of NN to use. 20 is usually working the best.",
+ )
+ parser.add_argument(
+ "--temperature",
+ type=float,
+ help="Temperature used in the voting coefficient",
+ )
+ parser.add_argument(
+ "--gather-on-cpu",
+ action="store_true",
+ help="Whether to gather the train features on cpu, slower"
+ "but useful to avoid OOM for large datasets (e.g. ImageNet22k).",
+ )
+ parser.add_argument(
+ "--batch-size",
+ type=int,
+ help="Batch size.",
+ )
+ parser.add_argument(
+ "--n-per-class-list",
+ nargs="+",
+ type=int,
+ help="Number to take per class",
+ )
+ parser.add_argument(
+ "--n-tries",
+ type=int,
+ help="Number of tries",
+ )
+ parser.set_defaults(
+ train_dataset_str="ImageNet:split=TRAIN",
+ val_dataset_str="ImageNet:split=VAL",
+ nb_knn=[10, 20, 100, 200],
+ temperature=0.07,
+ batch_size=256,
+ n_per_class_list=[-1],
+ n_tries=1,
+ )
+ return parser
+
+
+class KnnModule(torch.nn.Module):
+ """
+ Gets knn of test features from all processes on a chunk of the train features
+
+ Each rank gets a chunk of the train features as well as a chunk of the test features.
+ In `compute_neighbors`, for each rank one after the other, its chunk of test features
+ is sent to all devices, partial knns are computed with each chunk of train features
+ then collated back on the original device.
+ """
+
+ def __init__(self, train_features, train_labels, nb_knn, T, device, num_classes=1000):
+ super().__init__()
+
+ self.global_rank = distributed.get_global_rank()
+ self.global_size = distributed.get_global_size()
+
+ self.device = device
+ self.train_features_rank_T = train_features.chunk(self.global_size)[self.global_rank].T.to(self.device)
+ self.candidates = train_labels.chunk(self.global_size)[self.global_rank].view(1, -1).to(self.device)
+
+ self.nb_knn = nb_knn
+ self.max_k = max(self.nb_knn)
+ self.T = T
+ self.num_classes = num_classes
+
+ def _get_knn_sims_and_labels(self, similarity, train_labels):
+ topk_sims, indices = similarity.topk(self.max_k, largest=True, sorted=True)
+ neighbors_labels = torch.gather(train_labels, 1, indices)
+ return topk_sims, neighbors_labels
+
+ def _similarity_for_rank(self, features_rank, source_rank):
+ # Send the features from `source_rank` to all ranks
+ broadcast_shape = torch.tensor(features_rank.shape).to(self.device)
+ torch.distributed.broadcast(broadcast_shape, source_rank)
+
+ broadcasted = features_rank
+ if self.global_rank != source_rank:
+ broadcasted = torch.zeros(*broadcast_shape, dtype=features_rank.dtype, device=self.device)
+ torch.distributed.broadcast(broadcasted, source_rank)
+
+ # Compute the neighbors for `source_rank` among `train_features_rank_T`
+ similarity_rank = torch.mm(broadcasted, self.train_features_rank_T)
+ candidate_labels = self.candidates.expand(len(similarity_rank), -1)
+ return self._get_knn_sims_and_labels(similarity_rank, candidate_labels)
+
+ def _gather_all_knn_for_rank(self, topk_sims, neighbors_labels, target_rank):
+ # Gather all neighbors for `target_rank`
+ topk_sims_rank = retrieved_rank = None
+ if self.global_rank == target_rank:
+ topk_sims_rank = [torch.zeros_like(topk_sims) for _ in range(self.global_size)]
+ retrieved_rank = [torch.zeros_like(neighbors_labels) for _ in range(self.global_size)]
+
+ torch.distributed.gather(topk_sims, topk_sims_rank, dst=target_rank)
+ torch.distributed.gather(neighbors_labels, retrieved_rank, dst=target_rank)
+
+ if self.global_rank == target_rank:
+ # Perform a second top-k on the k * global_size retrieved neighbors
+ topk_sims_rank = torch.cat(topk_sims_rank, dim=1)
+ retrieved_rank = torch.cat(retrieved_rank, dim=1)
+ results = self._get_knn_sims_and_labels(topk_sims_rank, retrieved_rank)
+ return results
+ return None
+
+ def compute_neighbors(self, features_rank):
+ for rank in range(self.global_size):
+ topk_sims, neighbors_labels = self._similarity_for_rank(features_rank, rank)
+ results = self._gather_all_knn_for_rank(topk_sims, neighbors_labels, rank)
+ if results is not None:
+ topk_sims_rank, neighbors_labels_rank = results
+ return topk_sims_rank, neighbors_labels_rank
+
+ def forward(self, features_rank):
+ """
+ Compute the results on all values of `self.nb_knn` neighbors from the full `self.max_k`
+ """
+ assert all(k <= self.max_k for k in self.nb_knn)
+
+ topk_sims, neighbors_labels = self.compute_neighbors(features_rank)
+ batch_size = neighbors_labels.shape[0]
+ topk_sims_transform = softmax(topk_sims / self.T, 1)
+ matmul = torch.mul(
+ one_hot(neighbors_labels, num_classes=self.num_classes),
+ topk_sims_transform.view(batch_size, -1, 1),
+ )
+ probas_for_k = {k: torch.sum(matmul[:, :k, :], 1) for k in self.nb_knn}
+ return probas_for_k
+
+
+class DictKeysModule(torch.nn.Module):
+ def __init__(self, keys):
+ super().__init__()
+ self.keys = keys
+
+ def forward(self, features_dict, targets):
+ for k in self.keys:
+ features_dict = features_dict[k]
+ return {"preds": features_dict, "target": targets}
+
+
+def create_module_dict(*, module, n_per_class_list, n_tries, nb_knn, train_features, train_labels):
+ modules = {}
+ mapping = create_class_indices_mapping(train_labels)
+ for npc in n_per_class_list:
+ if npc < 0: # Only one try needed when using the full data
+ full_module = module(
+ train_features=train_features,
+ train_labels=train_labels,
+ nb_knn=nb_knn,
+ )
+ modules["full"] = ModuleDictWithForward({"1": full_module})
+ continue
+ all_tries = {}
+ for t in range(n_tries):
+ final_indices = filter_train(mapping, npc, seed=t)
+ k_list = list(set(nb_knn + [npc]))
+ k_list = sorted([el for el in k_list if el <= npc])
+ all_tries[str(t)] = module(
+ train_features=train_features[final_indices],
+ train_labels=train_labels[final_indices],
+ nb_knn=k_list,
+ )
+ modules[f"{npc} per class"] = ModuleDictWithForward(all_tries)
+
+ return ModuleDictWithForward(modules)
+
+
+def filter_train(mapping, n_per_class, seed):
+ torch.manual_seed(seed)
+ final_indices = []
+ for k in mapping.keys():
+ index = torch.randperm(len(mapping[k]))[:n_per_class]
+ final_indices.append(mapping[k][index])
+ return torch.cat(final_indices).squeeze()
+
+
+def create_class_indices_mapping(labels):
+ unique_labels, inverse = torch.unique(labels, return_inverse=True)
+ mapping = {unique_labels[i]: (inverse == i).nonzero() for i in range(len(unique_labels))}
+ return mapping
+
+
+class ModuleDictWithForward(torch.nn.ModuleDict):
+ def forward(self, *args, **kwargs):
+ return {k: module(*args, **kwargs) for k, module in self._modules.items()}
+
+
+def eval_knn(
+ model,
+ train_dataset,
+ val_dataset,
+ accuracy_averaging,
+ nb_knn,
+ temperature,
+ batch_size,
+ num_workers,
+ gather_on_cpu,
+ n_per_class_list=[-1],
+ n_tries=1,
+):
+ model = ModelWithNormalize(model)
+
+ logger.info("Extracting features for train set...")
+ train_features, train_labels = extract_features(
+ model, train_dataset, batch_size, num_workers, gather_on_cpu=gather_on_cpu
+ )
+ logger.info(f"Train features created, shape {train_features.shape}.")
+
+ val_dataloader = make_data_loader(
+ dataset=val_dataset,
+ batch_size=batch_size,
+ num_workers=num_workers,
+ sampler_type=SamplerType.DISTRIBUTED,
+ drop_last=False,
+ shuffle=False,
+ persistent_workers=True,
+ )
+ num_classes = train_labels.max() + 1
+ metric_collection = build_topk_accuracy_metric(accuracy_averaging, num_classes=num_classes)
+
+ device = torch.cuda.current_device()
+ partial_module = partial(KnnModule, T=temperature, device=device, num_classes=num_classes)
+ knn_module_dict = create_module_dict(
+ module=partial_module,
+ n_per_class_list=n_per_class_list,
+ n_tries=n_tries,
+ nb_knn=nb_knn,
+ train_features=train_features,
+ train_labels=train_labels,
+ )
+ postprocessors, metrics = {}, {}
+ for n_per_class, knn_module in knn_module_dict.items():
+ for t, knn_try in knn_module.items():
+ postprocessors = {
+ **postprocessors,
+ **{(n_per_class, t, k): DictKeysModule([n_per_class, t, k]) for k in knn_try.nb_knn},
+ }
+ metrics = {**metrics, **{(n_per_class, t, k): metric_collection.clone() for k in knn_try.nb_knn}}
+ model_with_knn = torch.nn.Sequential(model, knn_module_dict)
+
+ # ============ evaluation ... ============
+ logger.info("Start the k-NN classification.")
+ _, results_dict = evaluate(model_with_knn, val_dataloader, postprocessors, metrics, device)
+
+ # Averaging the results over the n tries for each value of n_per_class
+ for n_per_class, knn_module in knn_module_dict.items():
+ first_try = list(knn_module.keys())[0]
+ k_list = knn_module[first_try].nb_knn
+ for k in k_list:
+ keys = results_dict[(n_per_class, first_try, k)].keys() # keys are e.g. `top-1` and `top-5`
+ results_dict[(n_per_class, k)] = {
+ key: torch.mean(torch.stack([results_dict[(n_per_class, t, k)][key] for t in knn_module.keys()]))
+ for key in keys
+ }
+ for t in knn_module.keys():
+ del results_dict[(n_per_class, t, k)]
+
+ return results_dict
+
+
+def eval_knn_with_model(
+ model,
+ output_dir,
+ train_dataset_str="ImageNet:split=TRAIN",
+ val_dataset_str="ImageNet:split=VAL",
+ nb_knn=(10, 20, 100, 200),
+ temperature=0.07,
+ autocast_dtype=torch.float,
+ accuracy_averaging=AccuracyAveraging.MEAN_ACCURACY,
+ transform=None,
+ gather_on_cpu=False,
+ batch_size=256,
+ num_workers=5,
+ n_per_class_list=[-1],
+ n_tries=1,
+):
+ transform = transform or make_classification_eval_transform()
+
+ train_dataset = make_dataset(
+ dataset_str=train_dataset_str,
+ transform=transform,
+ )
+ val_dataset = make_dataset(
+ dataset_str=val_dataset_str,
+ transform=transform,
+ )
+
+ with torch.cuda.amp.autocast(dtype=autocast_dtype):
+ results_dict_knn = eval_knn(
+ model=model,
+ train_dataset=train_dataset,
+ val_dataset=val_dataset,
+ accuracy_averaging=accuracy_averaging,
+ nb_knn=nb_knn,
+ temperature=temperature,
+ batch_size=batch_size,
+ num_workers=num_workers,
+ gather_on_cpu=gather_on_cpu,
+ n_per_class_list=n_per_class_list,
+ n_tries=n_tries,
+ )
+
+ results_dict = {}
+ if distributed.is_main_process():
+ for knn_ in results_dict_knn.keys():
+ top1 = results_dict_knn[knn_]["top-1"].item() * 100.0
+ top5 = results_dict_knn[knn_]["top-5"].item() * 100.0
+ results_dict[f"{knn_} Top 1"] = top1
+ results_dict[f"{knn_} Top 5"] = top5
+ logger.info(f"{knn_} classifier result: Top1: {top1:.2f} Top5: {top5:.2f}")
+
+ metrics_file_path = os.path.join(output_dir, "results_eval_knn.json")
+ with open(metrics_file_path, "a") as f:
+ for k, v in results_dict.items():
+ f.write(json.dumps({k: v}) + "\n")
+
+ if distributed.is_enabled():
+ torch.distributed.barrier()
+ return results_dict
+
+
+def main(args):
+ model, autocast_dtype = setup_and_build_model(args)
+ eval_knn_with_model(
+ model=model,
+ output_dir=args.output_dir,
+ train_dataset_str=args.train_dataset_str,
+ val_dataset_str=args.val_dataset_str,
+ nb_knn=args.nb_knn,
+ temperature=args.temperature,
+ autocast_dtype=autocast_dtype,
+ accuracy_averaging=AccuracyAveraging.MEAN_ACCURACY,
+ transform=None,
+ gather_on_cpu=args.gather_on_cpu,
+ batch_size=args.batch_size,
+ num_workers=5,
+ n_per_class_list=args.n_per_class_list,
+ n_tries=args.n_tries,
+ )
+ return 0
+
+
+if __name__ == "__main__":
+ description = "DINOv2 k-NN evaluation"
+ args_parser = get_args_parser(description=description)
+ args = args_parser.parse_args()
+ sys.exit(main(args))
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/eval/linear.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/eval/linear.py
new file mode 100644
index 0000000000000000000000000000000000000000..3d8202606999c0c01353904d8b02d2ff3509fef9
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/eval/linear.py
@@ -0,0 +1,626 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+import argparse
+from functools import partial
+import json
+import logging
+import os
+import sys
+from typing import List, Optional
+
+import numpy as np
+import torch
+import torch.nn as nn
+from torch.nn.parallel import DistributedDataParallel
+from fvcore.common.checkpoint import Checkpointer, PeriodicCheckpointer
+
+from dinov2.data import SamplerType, make_data_loader, make_dataset
+from dinov2.data.transforms import make_classification_eval_transform, make_classification_train_transform
+import dinov2.distributed as distributed
+from dinov2.eval.metrics import MetricType, build_metric
+from dinov2.eval.setup import get_args_parser as get_setup_args_parser
+from dinov2.eval.setup import setup_and_build_model
+from dinov2.eval.utils import ModelWithIntermediateLayers, evaluate
+from dinov2.logging import MetricLogger
+
+
+logger = logging.getLogger("dinov2")
+
+
+def get_args_parser(
+ description: Optional[str] = None,
+ parents: Optional[List[argparse.ArgumentParser]] = None,
+ add_help: bool = True,
+):
+ parents = parents or []
+ setup_args_parser = get_setup_args_parser(parents=parents, add_help=False)
+ parents = [setup_args_parser]
+ parser = argparse.ArgumentParser(
+ description=description,
+ parents=parents,
+ add_help=add_help,
+ )
+ parser.add_argument(
+ "--train-dataset",
+ dest="train_dataset_str",
+ type=str,
+ help="Training dataset",
+ )
+ parser.add_argument(
+ "--val-dataset",
+ dest="val_dataset_str",
+ type=str,
+ help="Validation dataset",
+ )
+ parser.add_argument(
+ "--test-datasets",
+ dest="test_dataset_strs",
+ type=str,
+ nargs="+",
+ help="Test datasets, none to reuse the validation dataset",
+ )
+ parser.add_argument(
+ "--epochs",
+ type=int,
+ help="Number of training epochs",
+ )
+ parser.add_argument(
+ "--batch-size",
+ type=int,
+ help="Batch Size (per GPU)",
+ )
+ parser.add_argument(
+ "--num-workers",
+ type=int,
+ help="Number de Workers",
+ )
+ parser.add_argument(
+ "--epoch-length",
+ type=int,
+ help="Length of an epoch in number of iterations",
+ )
+ parser.add_argument(
+ "--save-checkpoint-frequency",
+ type=int,
+ help="Number of epochs between two named checkpoint saves.",
+ )
+ parser.add_argument(
+ "--eval-period-iterations",
+ type=int,
+ help="Number of iterations between two evaluations.",
+ )
+ parser.add_argument(
+ "--learning-rates",
+ nargs="+",
+ type=float,
+ help="Learning rates to grid search.",
+ )
+ parser.add_argument(
+ "--no-resume",
+ action="store_true",
+ help="Whether to not resume from existing checkpoints",
+ )
+ parser.add_argument(
+ "--val-metric-type",
+ type=MetricType,
+ choices=list(MetricType),
+ help="Validation metric",
+ )
+ parser.add_argument(
+ "--test-metric-types",
+ type=MetricType,
+ choices=list(MetricType),
+ nargs="+",
+ help="Evaluation metric",
+ )
+ parser.add_argument(
+ "--classifier-fpath",
+ type=str,
+ help="Path to a file containing pretrained linear classifiers",
+ )
+ parser.add_argument(
+ "--val-class-mapping-fpath",
+ type=str,
+ help="Path to a file containing a mapping to adjust classifier outputs",
+ )
+ parser.add_argument(
+ "--test-class-mapping-fpaths",
+ nargs="+",
+ type=str,
+ help="Path to a file containing a mapping to adjust classifier outputs",
+ )
+ parser.set_defaults(
+ train_dataset_str="ImageNet:split=TRAIN",
+ val_dataset_str="ImageNet:split=VAL",
+ test_dataset_strs=None,
+ epochs=10,
+ batch_size=128,
+ num_workers=8,
+ epoch_length=1250,
+ save_checkpoint_frequency=20,
+ eval_period_iterations=1250,
+ learning_rates=[1e-5, 2e-5, 5e-5, 1e-4, 2e-4, 5e-4, 1e-3, 2e-3, 5e-3, 1e-2, 2e-2, 5e-2, 0.1],
+ val_metric_type=MetricType.MEAN_ACCURACY,
+ test_metric_types=None,
+ classifier_fpath=None,
+ val_class_mapping_fpath=None,
+ test_class_mapping_fpaths=[None],
+ )
+ return parser
+
+
+def has_ddp_wrapper(m: nn.Module) -> bool:
+ return isinstance(m, DistributedDataParallel)
+
+
+def remove_ddp_wrapper(m: nn.Module) -> nn.Module:
+ return m.module if has_ddp_wrapper(m) else m
+
+
+def _pad_and_collate(batch):
+ maxlen = max(len(targets) for image, targets in batch)
+ padded_batch = [
+ (image, np.pad(targets, (0, maxlen - len(targets)), constant_values=-1)) for image, targets in batch
+ ]
+ return torch.utils.data.default_collate(padded_batch)
+
+
+def create_linear_input(x_tokens_list, use_n_blocks, use_avgpool):
+ intermediate_output = x_tokens_list[-use_n_blocks:]
+ output = torch.cat([class_token for _, class_token in intermediate_output], dim=-1)
+ if use_avgpool:
+ output = torch.cat(
+ (
+ output,
+ torch.mean(intermediate_output[-1][0], dim=1), # patch tokens
+ ),
+ dim=-1,
+ )
+ output = output.reshape(output.shape[0], -1)
+ return output.float()
+
+
+class LinearClassifier(nn.Module):
+ """Linear layer to train on top of frozen features"""
+
+ def __init__(self, out_dim, use_n_blocks, use_avgpool, num_classes=1000):
+ super().__init__()
+ self.out_dim = out_dim
+ self.use_n_blocks = use_n_blocks
+ self.use_avgpool = use_avgpool
+ self.num_classes = num_classes
+ self.linear = nn.Linear(out_dim, num_classes)
+ self.linear.weight.data.normal_(mean=0.0, std=0.01)
+ self.linear.bias.data.zero_()
+
+ def forward(self, x_tokens_list):
+ output = create_linear_input(x_tokens_list, self.use_n_blocks, self.use_avgpool)
+ return self.linear(output)
+
+
+class AllClassifiers(nn.Module):
+ def __init__(self, classifiers_dict):
+ super().__init__()
+ self.classifiers_dict = nn.ModuleDict()
+ self.classifiers_dict.update(classifiers_dict)
+
+ def forward(self, inputs):
+ return {k: v.forward(inputs) for k, v in self.classifiers_dict.items()}
+
+ def __len__(self):
+ return len(self.classifiers_dict)
+
+
+class LinearPostprocessor(nn.Module):
+ def __init__(self, linear_classifier, class_mapping=None):
+ super().__init__()
+ self.linear_classifier = linear_classifier
+ self.register_buffer("class_mapping", None if class_mapping is None else torch.LongTensor(class_mapping))
+
+ def forward(self, samples, targets):
+ preds = self.linear_classifier(samples)
+ return {
+ "preds": preds[:, self.class_mapping] if self.class_mapping is not None else preds,
+ "target": targets,
+ }
+
+
+def scale_lr(learning_rates, batch_size):
+ return learning_rates * (batch_size * distributed.get_global_size()) / 256.0
+
+
+def setup_linear_classifiers(sample_output, n_last_blocks_list, learning_rates, batch_size, num_classes=1000):
+ linear_classifiers_dict = nn.ModuleDict()
+ optim_param_groups = []
+ for n in n_last_blocks_list:
+ for avgpool in [False, True]:
+ for _lr in learning_rates:
+ lr = scale_lr(_lr, batch_size)
+ out_dim = create_linear_input(sample_output, use_n_blocks=n, use_avgpool=avgpool).shape[1]
+ linear_classifier = LinearClassifier(
+ out_dim, use_n_blocks=n, use_avgpool=avgpool, num_classes=num_classes
+ )
+ linear_classifier = linear_classifier.cuda()
+ linear_classifiers_dict[
+ f"classifier_{n}_blocks_avgpool_{avgpool}_lr_{lr:.5f}".replace(".", "_")
+ ] = linear_classifier
+ optim_param_groups.append({"params": linear_classifier.parameters(), "lr": lr})
+
+ linear_classifiers = AllClassifiers(linear_classifiers_dict)
+ if distributed.is_enabled():
+ linear_classifiers = nn.parallel.DistributedDataParallel(linear_classifiers)
+
+ return linear_classifiers, optim_param_groups
+
+
+@torch.no_grad()
+def evaluate_linear_classifiers(
+ feature_model,
+ linear_classifiers,
+ data_loader,
+ metric_type,
+ metrics_file_path,
+ training_num_classes,
+ iteration,
+ prefixstring="",
+ class_mapping=None,
+ best_classifier_on_val=None,
+):
+ logger.info("running validation !")
+
+ num_classes = len(class_mapping) if class_mapping is not None else training_num_classes
+ metric = build_metric(metric_type, num_classes=num_classes)
+ postprocessors = {k: LinearPostprocessor(v, class_mapping) for k, v in linear_classifiers.classifiers_dict.items()}
+ metrics = {k: metric.clone() for k in linear_classifiers.classifiers_dict}
+
+ _, results_dict_temp = evaluate(
+ feature_model,
+ data_loader,
+ postprocessors,
+ metrics,
+ torch.cuda.current_device(),
+ )
+
+ logger.info("")
+ results_dict = {}
+ max_accuracy = 0
+ best_classifier = ""
+ for i, (classifier_string, metric) in enumerate(results_dict_temp.items()):
+ logger.info(f"{prefixstring} -- Classifier: {classifier_string} * {metric}")
+ if (
+ best_classifier_on_val is None and metric["top-1"].item() > max_accuracy
+ ) or classifier_string == best_classifier_on_val:
+ max_accuracy = metric["top-1"].item()
+ best_classifier = classifier_string
+
+ results_dict["best_classifier"] = {"name": best_classifier, "accuracy": max_accuracy}
+
+ logger.info(f"best classifier: {results_dict['best_classifier']}")
+
+ if distributed.is_main_process():
+ with open(metrics_file_path, "a") as f:
+ f.write(f"iter: {iteration}\n")
+ for k, v in results_dict.items():
+ f.write(json.dumps({k: v}) + "\n")
+ f.write("\n")
+
+ return results_dict
+
+
+def eval_linear(
+ *,
+ feature_model,
+ linear_classifiers,
+ train_data_loader,
+ val_data_loader,
+ metrics_file_path,
+ optimizer,
+ scheduler,
+ output_dir,
+ max_iter,
+ checkpoint_period, # In number of iter, creates a new file every period
+ running_checkpoint_period, # Period to update main checkpoint file
+ eval_period,
+ metric_type,
+ training_num_classes,
+ resume=True,
+ classifier_fpath=None,
+ val_class_mapping=None,
+):
+ checkpointer = Checkpointer(linear_classifiers, output_dir, optimizer=optimizer, scheduler=scheduler)
+ start_iter = checkpointer.resume_or_load(classifier_fpath or "", resume=resume).get("iteration", -1) + 1
+
+ periodic_checkpointer = PeriodicCheckpointer(checkpointer, checkpoint_period, max_iter=max_iter)
+ iteration = start_iter
+ logger.info("Starting training from iteration {}".format(start_iter))
+ metric_logger = MetricLogger(delimiter=" ")
+ header = "Training"
+
+ for data, labels in metric_logger.log_every(
+ train_data_loader,
+ 10,
+ header,
+ max_iter,
+ start_iter,
+ ):
+ data = data.cuda(non_blocking=True)
+ labels = labels.cuda(non_blocking=True)
+
+ features = feature_model(data)
+ outputs = linear_classifiers(features)
+
+ losses = {f"loss_{k}": nn.CrossEntropyLoss()(v, labels) for k, v in outputs.items()}
+ loss = sum(losses.values())
+
+ # compute the gradients
+ optimizer.zero_grad()
+ loss.backward()
+
+ # step
+ optimizer.step()
+ scheduler.step()
+
+ # log
+ if iteration % 10 == 0:
+ torch.cuda.synchronize()
+ metric_logger.update(loss=loss.item())
+ metric_logger.update(lr=optimizer.param_groups[0]["lr"])
+ print("lr", optimizer.param_groups[0]["lr"])
+
+ if iteration - start_iter > 5:
+ if iteration % running_checkpoint_period == 0:
+ torch.cuda.synchronize()
+ if distributed.is_main_process():
+ logger.info("Checkpointing running_checkpoint")
+ periodic_checkpointer.save("running_checkpoint_linear_eval", iteration=iteration)
+ torch.cuda.synchronize()
+ periodic_checkpointer.step(iteration)
+
+ if eval_period > 0 and (iteration + 1) % eval_period == 0 and iteration != max_iter - 1:
+ _ = evaluate_linear_classifiers(
+ feature_model=feature_model,
+ linear_classifiers=remove_ddp_wrapper(linear_classifiers),
+ data_loader=val_data_loader,
+ metrics_file_path=metrics_file_path,
+ prefixstring=f"ITER: {iteration}",
+ metric_type=metric_type,
+ training_num_classes=training_num_classes,
+ iteration=iteration,
+ class_mapping=val_class_mapping,
+ )
+ torch.cuda.synchronize()
+
+ iteration = iteration + 1
+
+ val_results_dict = evaluate_linear_classifiers(
+ feature_model=feature_model,
+ linear_classifiers=remove_ddp_wrapper(linear_classifiers),
+ data_loader=val_data_loader,
+ metrics_file_path=metrics_file_path,
+ metric_type=metric_type,
+ training_num_classes=training_num_classes,
+ iteration=iteration,
+ class_mapping=val_class_mapping,
+ )
+ return val_results_dict, feature_model, linear_classifiers, iteration
+
+
+def make_eval_data_loader(test_dataset_str, batch_size, num_workers, metric_type):
+ test_dataset = make_dataset(
+ dataset_str=test_dataset_str,
+ transform=make_classification_eval_transform(),
+ )
+ test_data_loader = make_data_loader(
+ dataset=test_dataset,
+ batch_size=batch_size,
+ num_workers=num_workers,
+ sampler_type=SamplerType.DISTRIBUTED,
+ drop_last=False,
+ shuffle=False,
+ persistent_workers=False,
+ collate_fn=_pad_and_collate if metric_type == MetricType.IMAGENET_REAL_ACCURACY else None,
+ )
+ return test_data_loader
+
+
+def test_on_datasets(
+ feature_model,
+ linear_classifiers,
+ test_dataset_strs,
+ batch_size,
+ num_workers,
+ test_metric_types,
+ metrics_file_path,
+ training_num_classes,
+ iteration,
+ best_classifier_on_val,
+ prefixstring="",
+ test_class_mappings=[None],
+):
+ results_dict = {}
+ for test_dataset_str, class_mapping, metric_type in zip(test_dataset_strs, test_class_mappings, test_metric_types):
+ logger.info(f"Testing on {test_dataset_str}")
+ test_data_loader = make_eval_data_loader(test_dataset_str, batch_size, num_workers, metric_type)
+ dataset_results_dict = evaluate_linear_classifiers(
+ feature_model,
+ remove_ddp_wrapper(linear_classifiers),
+ test_data_loader,
+ metric_type,
+ metrics_file_path,
+ training_num_classes,
+ iteration,
+ prefixstring="",
+ class_mapping=class_mapping,
+ best_classifier_on_val=best_classifier_on_val,
+ )
+ results_dict[f"{test_dataset_str}_accuracy"] = 100.0 * dataset_results_dict["best_classifier"]["accuracy"]
+ return results_dict
+
+
+def run_eval_linear(
+ model,
+ output_dir,
+ train_dataset_str,
+ val_dataset_str,
+ batch_size,
+ epochs,
+ epoch_length,
+ num_workers,
+ save_checkpoint_frequency,
+ eval_period_iterations,
+ learning_rates,
+ autocast_dtype,
+ test_dataset_strs=None,
+ resume=True,
+ classifier_fpath=None,
+ val_class_mapping_fpath=None,
+ test_class_mapping_fpaths=[None],
+ val_metric_type=MetricType.MEAN_ACCURACY,
+ test_metric_types=None,
+):
+ seed = 0
+
+ if test_dataset_strs is None:
+ test_dataset_strs = [val_dataset_str]
+ if test_metric_types is None:
+ test_metric_types = [val_metric_type] * len(test_dataset_strs)
+ else:
+ assert len(test_metric_types) == len(test_dataset_strs)
+ assert len(test_dataset_strs) == len(test_class_mapping_fpaths)
+
+ train_transform = make_classification_train_transform()
+ train_dataset = make_dataset(
+ dataset_str=train_dataset_str,
+ transform=train_transform,
+ )
+ training_num_classes = len(torch.unique(torch.Tensor(train_dataset.get_targets().astype(int))))
+ sampler_type = SamplerType.SHARDED_INFINITE
+ # sampler_type = SamplerType.INFINITE
+
+ n_last_blocks_list = [1, 4]
+ n_last_blocks = max(n_last_blocks_list)
+ autocast_ctx = partial(torch.cuda.amp.autocast, enabled=True, dtype=autocast_dtype)
+ feature_model = ModelWithIntermediateLayers(model, n_last_blocks, autocast_ctx)
+ sample_output = feature_model(train_dataset[0][0].unsqueeze(0).cuda())
+
+ linear_classifiers, optim_param_groups = setup_linear_classifiers(
+ sample_output,
+ n_last_blocks_list,
+ learning_rates,
+ batch_size,
+ training_num_classes,
+ )
+
+ optimizer = torch.optim.SGD(optim_param_groups, momentum=0.9, weight_decay=0)
+ max_iter = epochs * epoch_length
+ scheduler = torch.optim.lr_scheduler.CosineAnnealingLR(optimizer, max_iter, eta_min=0)
+ checkpointer = Checkpointer(linear_classifiers, output_dir, optimizer=optimizer, scheduler=scheduler)
+ start_iter = checkpointer.resume_or_load(classifier_fpath or "", resume=resume).get("iteration", -1) + 1
+ train_data_loader = make_data_loader(
+ dataset=train_dataset,
+ batch_size=batch_size,
+ num_workers=num_workers,
+ shuffle=True,
+ seed=seed,
+ sampler_type=sampler_type,
+ sampler_advance=start_iter,
+ drop_last=True,
+ persistent_workers=True,
+ )
+ val_data_loader = make_eval_data_loader(val_dataset_str, batch_size, num_workers, val_metric_type)
+
+ checkpoint_period = save_checkpoint_frequency * epoch_length
+
+ if val_class_mapping_fpath is not None:
+ logger.info(f"Using class mapping from {val_class_mapping_fpath}")
+ val_class_mapping = np.load(val_class_mapping_fpath)
+ else:
+ val_class_mapping = None
+
+ test_class_mappings = []
+ for class_mapping_fpath in test_class_mapping_fpaths:
+ if class_mapping_fpath is not None and class_mapping_fpath != "None":
+ logger.info(f"Using class mapping from {class_mapping_fpath}")
+ class_mapping = np.load(class_mapping_fpath)
+ else:
+ class_mapping = None
+ test_class_mappings.append(class_mapping)
+
+ metrics_file_path = os.path.join(output_dir, "results_eval_linear.json")
+ val_results_dict, feature_model, linear_classifiers, iteration = eval_linear(
+ feature_model=feature_model,
+ linear_classifiers=linear_classifiers,
+ train_data_loader=train_data_loader,
+ val_data_loader=val_data_loader,
+ metrics_file_path=metrics_file_path,
+ optimizer=optimizer,
+ scheduler=scheduler,
+ output_dir=output_dir,
+ max_iter=max_iter,
+ checkpoint_period=checkpoint_period,
+ running_checkpoint_period=epoch_length,
+ eval_period=eval_period_iterations,
+ metric_type=val_metric_type,
+ training_num_classes=training_num_classes,
+ resume=resume,
+ val_class_mapping=val_class_mapping,
+ classifier_fpath=classifier_fpath,
+ )
+ results_dict = {}
+ if len(test_dataset_strs) > 1 or test_dataset_strs[0] != val_dataset_str:
+ results_dict = test_on_datasets(
+ feature_model,
+ linear_classifiers,
+ test_dataset_strs,
+ batch_size,
+ 0, # num_workers,
+ test_metric_types,
+ metrics_file_path,
+ training_num_classes,
+ iteration,
+ val_results_dict["best_classifier"]["name"],
+ prefixstring="",
+ test_class_mappings=test_class_mappings,
+ )
+ results_dict["best_classifier"] = val_results_dict["best_classifier"]["name"]
+ results_dict[f"{val_dataset_str}_accuracy"] = 100.0 * val_results_dict["best_classifier"]["accuracy"]
+ logger.info("Test Results Dict " + str(results_dict))
+
+ return results_dict
+
+
+def main(args):
+ model, autocast_dtype = setup_and_build_model(args)
+ run_eval_linear(
+ model=model,
+ output_dir=args.output_dir,
+ train_dataset_str=args.train_dataset_str,
+ val_dataset_str=args.val_dataset_str,
+ test_dataset_strs=args.test_dataset_strs,
+ batch_size=args.batch_size,
+ epochs=args.epochs,
+ epoch_length=args.epoch_length,
+ num_workers=args.num_workers,
+ save_checkpoint_frequency=args.save_checkpoint_frequency,
+ eval_period_iterations=args.eval_period_iterations,
+ learning_rates=args.learning_rates,
+ autocast_dtype=autocast_dtype,
+ resume=not args.no_resume,
+ classifier_fpath=args.classifier_fpath,
+ val_metric_type=args.val_metric_type,
+ test_metric_types=args.test_metric_types,
+ val_class_mapping_fpath=args.val_class_mapping_fpath,
+ test_class_mapping_fpaths=args.test_class_mapping_fpaths,
+ )
+ return 0
+
+
+if __name__ == "__main__":
+ description = "DINOv2 linear evaluation"
+ args_parser = get_args_parser(description=description)
+ args = args_parser.parse_args()
+ sys.exit(main(args))
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/eval/log_regression.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/eval/log_regression.py
new file mode 100644
index 0000000000000000000000000000000000000000..2e6ede2b616208cb49c7af67d58c8e6e4afb60e1
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/eval/log_regression.py
@@ -0,0 +1,445 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+import argparse
+import gc
+import logging
+import sys
+import time
+from typing import List, Optional
+
+from cuml.linear_model import LogisticRegression
+import torch
+import torch.backends.cudnn as cudnn
+import torch.distributed
+from torch import nn
+from torch.utils.data import TensorDataset
+from torchmetrics import MetricTracker
+
+from dinov2.data import make_dataset
+from dinov2.data.transforms import make_classification_eval_transform
+from dinov2.distributed import get_global_rank, get_global_size
+from dinov2.eval.metrics import MetricType, build_metric
+from dinov2.eval.setup import get_args_parser as get_setup_args_parser
+from dinov2.eval.setup import setup_and_build_model
+from dinov2.eval.utils import evaluate, extract_features
+from dinov2.utils.dtype import as_torch_dtype
+
+
+logger = logging.getLogger("dinov2")
+
+DEFAULT_MAX_ITER = 1_000
+C_POWER_RANGE = torch.linspace(-6, 5, 45)
+_CPU_DEVICE = torch.device("cpu")
+
+
+def get_args_parser(
+ description: Optional[str] = None,
+ parents: Optional[List[argparse.ArgumentParser]] = None,
+ add_help: bool = True,
+):
+ parents = parents or []
+ setup_args_parser = get_setup_args_parser(parents=parents, add_help=False)
+ parents = [setup_args_parser]
+ parser = argparse.ArgumentParser(
+ description=description,
+ parents=parents,
+ add_help=add_help,
+ )
+ parser.add_argument(
+ "--train-dataset",
+ dest="train_dataset_str",
+ type=str,
+ help="Training dataset",
+ )
+ parser.add_argument(
+ "--val-dataset",
+ dest="val_dataset_str",
+ type=str,
+ help="Validation dataset",
+ )
+ parser.add_argument(
+ "--finetune-dataset-str",
+ dest="finetune_dataset_str",
+ type=str,
+ help="Fine-tuning dataset",
+ )
+ parser.add_argument(
+ "--finetune-on-val",
+ action="store_true",
+ help="If there is no finetune dataset, whether to choose the "
+ "hyperparameters on the val set instead of 10%% of the train dataset",
+ )
+ parser.add_argument(
+ "--metric-type",
+ type=MetricType,
+ choices=list(MetricType),
+ help="Metric type",
+ )
+ parser.add_argument(
+ "--train-features-device",
+ type=str,
+ help="Device to gather train features (cpu, cuda, cuda:0, etc.), default: %(default)s",
+ )
+ parser.add_argument(
+ "--train-dtype",
+ type=str,
+ help="Data type to convert the train features to (default: %(default)s)",
+ )
+ parser.add_argument(
+ "--max-train-iters",
+ type=int,
+ help="Maximum number of train iterations (default: %(default)s)",
+ )
+ parser.set_defaults(
+ train_dataset_str="ImageNet:split=TRAIN",
+ val_dataset_str="ImageNet:split=VAL",
+ finetune_dataset_str=None,
+ metric_type=MetricType.MEAN_ACCURACY,
+ train_features_device="cpu",
+ train_dtype="float64",
+ max_train_iters=DEFAULT_MAX_ITER,
+ finetune_on_val=False,
+ )
+ return parser
+
+
+class LogRegModule(nn.Module):
+ def __init__(
+ self,
+ C,
+ max_iter=DEFAULT_MAX_ITER,
+ dtype=torch.float64,
+ device=_CPU_DEVICE,
+ ):
+ super().__init__()
+ self.dtype = dtype
+ self.device = device
+ self.estimator = LogisticRegression(
+ penalty="l2",
+ C=C,
+ max_iter=max_iter,
+ output_type="numpy",
+ tol=1e-12,
+ linesearch_max_iter=50,
+ )
+
+ def forward(self, samples, targets):
+ samples_device = samples.device
+ samples = samples.to(dtype=self.dtype, device=self.device)
+ if self.device == _CPU_DEVICE:
+ samples = samples.numpy()
+ probas = self.estimator.predict_proba(samples)
+ return {"preds": torch.from_numpy(probas).to(samples_device), "target": targets}
+
+ def fit(self, train_features, train_labels):
+ train_features = train_features.to(dtype=self.dtype, device=self.device)
+ train_labels = train_labels.to(dtype=self.dtype, device=self.device)
+ if self.device == _CPU_DEVICE:
+ # both cuML and sklearn only work with numpy arrays on CPU
+ train_features = train_features.numpy()
+ train_labels = train_labels.numpy()
+ self.estimator.fit(train_features, train_labels)
+
+
+def evaluate_model(*, logreg_model, logreg_metric, test_data_loader, device):
+ postprocessors = {"metrics": logreg_model}
+ metrics = {"metrics": logreg_metric}
+ return evaluate(nn.Identity(), test_data_loader, postprocessors, metrics, device)
+
+
+def train_for_C(*, C, max_iter, train_features, train_labels, dtype=torch.float64, device=_CPU_DEVICE):
+ logreg_model = LogRegModule(C, max_iter=max_iter, dtype=dtype, device=device)
+ logreg_model.fit(train_features, train_labels)
+ return logreg_model
+
+
+def train_and_evaluate(
+ *,
+ C,
+ max_iter,
+ train_features,
+ train_labels,
+ logreg_metric,
+ test_data_loader,
+ train_dtype=torch.float64,
+ train_features_device,
+ eval_device,
+):
+ logreg_model = train_for_C(
+ C=C,
+ max_iter=max_iter,
+ train_features=train_features,
+ train_labels=train_labels,
+ dtype=train_dtype,
+ device=train_features_device,
+ )
+ return evaluate_model(
+ logreg_model=logreg_model,
+ logreg_metric=logreg_metric,
+ test_data_loader=test_data_loader,
+ device=eval_device,
+ )
+
+
+def sweep_C_values(
+ *,
+ train_features,
+ train_labels,
+ test_data_loader,
+ metric_type,
+ num_classes,
+ train_dtype=torch.float64,
+ train_features_device=_CPU_DEVICE,
+ max_train_iters=DEFAULT_MAX_ITER,
+):
+ if metric_type == MetricType.PER_CLASS_ACCURACY:
+ # If we want to output per-class accuracy, we select the hyperparameters with mean per class
+ metric_type = MetricType.MEAN_PER_CLASS_ACCURACY
+ logreg_metric = build_metric(metric_type, num_classes=num_classes)
+ metric_tracker = MetricTracker(logreg_metric, maximize=True)
+ ALL_C = 10**C_POWER_RANGE
+ logreg_models = {}
+
+ train_features = train_features.to(dtype=train_dtype, device=train_features_device)
+ train_labels = train_labels.to(device=train_features_device)
+
+ for i in range(get_global_rank(), len(ALL_C), get_global_size()):
+ C = ALL_C[i].item()
+ logger.info(
+ f"Training for C = {C:.5f}, dtype={train_dtype}, "
+ f"features: {train_features.shape}, {train_features.dtype}, "
+ f"labels: {train_labels.shape}, {train_labels.dtype}"
+ )
+ logreg_models[C] = train_for_C(
+ C=C,
+ max_iter=max_train_iters,
+ train_features=train_features,
+ train_labels=train_labels,
+ dtype=train_dtype,
+ device=train_features_device,
+ )
+
+ gather_list = [None for _ in range(get_global_size())]
+ torch.distributed.all_gather_object(gather_list, logreg_models)
+
+ logreg_models_gathered = {}
+ for logreg_dict in gather_list:
+ logreg_models_gathered.update(logreg_dict)
+
+ for i in range(len(ALL_C)):
+ metric_tracker.increment()
+ C = ALL_C[i].item()
+ evals = evaluate_model(
+ logreg_model=logreg_models_gathered[C],
+ logreg_metric=metric_tracker,
+ test_data_loader=test_data_loader,
+ device=torch.cuda.current_device(),
+ )
+ logger.info(f"Trained for C = {C:.5f}, accuracies = {evals}")
+
+ best_stats, which_epoch = metric_tracker.best_metric(return_step=True)
+ best_stats_100 = {k: 100.0 * v for k, v in best_stats.items()}
+ if which_epoch["top-1"] == i:
+ best_C = C
+ logger.info(f"Sweep best {best_stats_100}, best C = {best_C:.6f}")
+
+ return best_stats, best_C
+
+
+def eval_log_regression(
+ *,
+ model,
+ train_dataset,
+ val_dataset,
+ finetune_dataset,
+ metric_type,
+ batch_size,
+ num_workers,
+ finetune_on_val=False,
+ train_dtype=torch.float64,
+ train_features_device=_CPU_DEVICE,
+ max_train_iters=DEFAULT_MAX_ITER,
+):
+ """
+ Implements the "standard" process for log regression evaluation:
+ The value of C is chosen by training on train_dataset and evaluating on
+ finetune_dataset. Then, the final model is trained on a concatenation of
+ train_dataset and finetune_dataset, and is evaluated on val_dataset.
+ If there is no finetune_dataset, the value of C is the one that yields
+ the best results on a random 10% subset of the train dataset
+ """
+
+ start = time.time()
+
+ train_features, train_labels = extract_features(
+ model, train_dataset, batch_size, num_workers, gather_on_cpu=(train_features_device == _CPU_DEVICE)
+ )
+ val_features, val_labels = extract_features(
+ model, val_dataset, batch_size, num_workers, gather_on_cpu=(train_features_device == _CPU_DEVICE)
+ )
+ val_data_loader = torch.utils.data.DataLoader(
+ TensorDataset(val_features, val_labels),
+ batch_size=batch_size,
+ drop_last=False,
+ num_workers=0,
+ persistent_workers=False,
+ )
+
+ if finetune_dataset is None and finetune_on_val:
+ logger.info("Choosing hyperparameters on the val dataset")
+ finetune_features, finetune_labels = val_features, val_labels
+ elif finetune_dataset is None and not finetune_on_val:
+ logger.info("Choosing hyperparameters on 10% of the train dataset")
+ torch.manual_seed(0)
+ indices = torch.randperm(len(train_features), device=train_features.device)
+ finetune_index = indices[: len(train_features) // 10]
+ train_index = indices[len(train_features) // 10 :]
+ finetune_features, finetune_labels = train_features[finetune_index], train_labels[finetune_index]
+ train_features, train_labels = train_features[train_index], train_labels[train_index]
+ else:
+ logger.info("Choosing hyperparameters on the finetune dataset")
+ finetune_features, finetune_labels = extract_features(
+ model, finetune_dataset, batch_size, num_workers, gather_on_cpu=(train_features_device == _CPU_DEVICE)
+ )
+ # release the model - free GPU memory
+ del model
+ gc.collect()
+ torch.cuda.empty_cache()
+ finetune_data_loader = torch.utils.data.DataLoader(
+ TensorDataset(finetune_features, finetune_labels),
+ batch_size=batch_size,
+ drop_last=False,
+ )
+
+ if len(train_labels.shape) > 1:
+ num_classes = train_labels.shape[1]
+ else:
+ num_classes = train_labels.max() + 1
+
+ logger.info("Using cuML for logistic regression")
+
+ best_stats, best_C = sweep_C_values(
+ train_features=train_features,
+ train_labels=train_labels,
+ test_data_loader=finetune_data_loader,
+ metric_type=metric_type,
+ num_classes=num_classes,
+ train_dtype=train_dtype,
+ train_features_device=train_features_device,
+ max_train_iters=max_train_iters,
+ )
+
+ if not finetune_on_val:
+ logger.info("Best parameter found, concatenating features")
+ train_features = torch.cat((train_features, finetune_features))
+ train_labels = torch.cat((train_labels, finetune_labels))
+
+ logger.info("Training final model")
+ logreg_metric = build_metric(metric_type, num_classes=num_classes)
+ evals = train_and_evaluate(
+ C=best_C,
+ max_iter=max_train_iters,
+ train_features=train_features,
+ train_labels=train_labels,
+ logreg_metric=logreg_metric.clone(),
+ test_data_loader=val_data_loader,
+ eval_device=torch.cuda.current_device(),
+ train_dtype=train_dtype,
+ train_features_device=train_features_device,
+ )
+
+ best_stats = evals[1]["metrics"]
+
+ best_stats["best_C"] = best_C
+
+ logger.info(f"Log regression evaluation done in {int(time.time() - start)}s")
+ return best_stats
+
+
+def eval_log_regression_with_model(
+ model,
+ train_dataset_str="ImageNet:split=TRAIN",
+ val_dataset_str="ImageNet:split=VAL",
+ finetune_dataset_str=None,
+ autocast_dtype=torch.float,
+ finetune_on_val=False,
+ metric_type=MetricType.MEAN_ACCURACY,
+ train_dtype=torch.float64,
+ train_features_device=_CPU_DEVICE,
+ max_train_iters=DEFAULT_MAX_ITER,
+):
+ cudnn.benchmark = True
+
+ transform = make_classification_eval_transform(resize_size=224)
+ target_transform = None
+
+ train_dataset = make_dataset(dataset_str=train_dataset_str, transform=transform, target_transform=target_transform)
+ val_dataset = make_dataset(dataset_str=val_dataset_str, transform=transform, target_transform=target_transform)
+ if finetune_dataset_str is not None:
+ finetune_dataset = make_dataset(
+ dataset_str=finetune_dataset_str, transform=transform, target_transform=target_transform
+ )
+ else:
+ finetune_dataset = None
+
+ with torch.cuda.amp.autocast(dtype=autocast_dtype):
+ results_dict_logreg = eval_log_regression(
+ model=model,
+ train_dataset=train_dataset,
+ val_dataset=val_dataset,
+ finetune_dataset=finetune_dataset,
+ metric_type=metric_type,
+ batch_size=256,
+ num_workers=0, # 5,
+ finetune_on_val=finetune_on_val,
+ train_dtype=train_dtype,
+ train_features_device=train_features_device,
+ max_train_iters=max_train_iters,
+ )
+
+ results_dict = {
+ "top-1": results_dict_logreg["top-1"].cpu().numpy() * 100.0,
+ "top-5": results_dict_logreg.get("top-5", torch.tensor(0.0)).cpu().numpy() * 100.0,
+ "best_C": results_dict_logreg["best_C"],
+ }
+ logger.info(
+ "\n".join(
+ [
+ "Training of the supervised logistic regression on frozen features completed.\n"
+ "Top-1 test accuracy: {acc:.1f}".format(acc=results_dict["top-1"]),
+ "Top-5 test accuracy: {acc:.1f}".format(acc=results_dict["top-5"]),
+ "obtained for C = {c:.6f}".format(c=results_dict["best_C"]),
+ ]
+ )
+ )
+
+ torch.distributed.barrier()
+ return results_dict
+
+
+def main(args):
+ model, autocast_dtype = setup_and_build_model(args)
+ eval_log_regression_with_model(
+ model=model,
+ train_dataset_str=args.train_dataset_str,
+ val_dataset_str=args.val_dataset_str,
+ finetune_dataset_str=args.finetune_dataset_str,
+ autocast_dtype=autocast_dtype,
+ finetune_on_val=args.finetune_on_val,
+ metric_type=args.metric_type,
+ train_dtype=as_torch_dtype(args.train_dtype),
+ train_features_device=torch.device(args.train_features_device),
+ max_train_iters=args.max_train_iters,
+ )
+ return 0
+
+
+if __name__ == "__main__":
+ description = "DINOv2 logistic regression evaluation"
+ args_parser = get_args_parser(description=description)
+ args = args_parser.parse_args()
+ sys.exit(main(args))
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/eval/metrics.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/eval/metrics.py
new file mode 100644
index 0000000000000000000000000000000000000000..80bf88da224e749dd6b3dd4b2bd90ec99eaec34e
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/eval/metrics.py
@@ -0,0 +1,114 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+from enum import Enum
+import logging
+from typing import Any, Dict, Optional
+
+import torch
+from torch import Tensor
+from torchmetrics import Metric, MetricCollection
+from torchmetrics.classification import MulticlassAccuracy
+from torchmetrics.utilities.data import dim_zero_cat, select_topk
+
+
+logger = logging.getLogger("dinov2")
+
+
+class MetricType(Enum):
+ MEAN_ACCURACY = "mean_accuracy"
+ MEAN_PER_CLASS_ACCURACY = "mean_per_class_accuracy"
+ PER_CLASS_ACCURACY = "per_class_accuracy"
+ IMAGENET_REAL_ACCURACY = "imagenet_real_accuracy"
+
+ @property
+ def accuracy_averaging(self):
+ return getattr(AccuracyAveraging, self.name, None)
+
+ def __str__(self):
+ return self.value
+
+
+class AccuracyAveraging(Enum):
+ MEAN_ACCURACY = "micro"
+ MEAN_PER_CLASS_ACCURACY = "macro"
+ PER_CLASS_ACCURACY = "none"
+
+ def __str__(self):
+ return self.value
+
+
+def build_metric(metric_type: MetricType, *, num_classes: int, ks: Optional[tuple] = None):
+ if metric_type.accuracy_averaging is not None:
+ return build_topk_accuracy_metric(
+ average_type=metric_type.accuracy_averaging,
+ num_classes=num_classes,
+ ks=(1, 5) if ks is None else ks,
+ )
+ elif metric_type == MetricType.IMAGENET_REAL_ACCURACY:
+ return build_topk_imagenet_real_accuracy_metric(
+ num_classes=num_classes,
+ ks=(1, 5) if ks is None else ks,
+ )
+
+ raise ValueError(f"Unknown metric type {metric_type}")
+
+
+def build_topk_accuracy_metric(average_type: AccuracyAveraging, num_classes: int, ks: tuple = (1, 5)):
+ metrics: Dict[str, Metric] = {
+ f"top-{k}": MulticlassAccuracy(top_k=k, num_classes=int(num_classes), average=average_type.value) for k in ks
+ }
+ return MetricCollection(metrics)
+
+
+def build_topk_imagenet_real_accuracy_metric(num_classes: int, ks: tuple = (1, 5)):
+ metrics: Dict[str, Metric] = {f"top-{k}": ImageNetReaLAccuracy(top_k=k, num_classes=int(num_classes)) for k in ks}
+ return MetricCollection(metrics)
+
+
+class ImageNetReaLAccuracy(Metric):
+ is_differentiable: bool = False
+ higher_is_better: Optional[bool] = None
+ full_state_update: bool = False
+
+ def __init__(
+ self,
+ num_classes: int,
+ top_k: int = 1,
+ **kwargs: Any,
+ ) -> None:
+ super().__init__(**kwargs)
+ self.num_classes = num_classes
+ self.top_k = top_k
+ self.add_state("tp", [], dist_reduce_fx="cat")
+
+ def update(self, preds: Tensor, target: Tensor) -> None: # type: ignore
+ # preds [B, D]
+ # target [B, A]
+ # preds_oh [B, D] with 0 and 1
+ # select top K highest probabilities, use one hot representation
+ preds_oh = select_topk(preds, self.top_k)
+ # target_oh [B, D + 1] with 0 and 1
+ target_oh = torch.zeros((preds_oh.shape[0], preds_oh.shape[1] + 1), device=target.device, dtype=torch.int32)
+ target = target.long()
+ # for undefined targets (-1) use a fake value `num_classes`
+ target[target == -1] = self.num_classes
+ # fill targets, use one hot representation
+ target_oh.scatter_(1, target, 1)
+ # target_oh [B, D] (remove the fake target at index `num_classes`)
+ target_oh = target_oh[:, :-1]
+ # tp [B] with 0 and 1
+ tp = (preds_oh * target_oh == 1).sum(dim=1)
+ # at least one match between prediction and target
+ tp.clip_(max=1)
+ # ignore instances where no targets are defined
+ mask = target_oh.sum(dim=1) > 0
+ tp = tp[mask]
+ self.tp.append(tp) # type: ignore
+
+ def compute(self) -> Tensor:
+ tp = dim_zero_cat(self.tp) # type: ignore
+ return tp.float().mean()
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/eval/setup.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/eval/setup.py
new file mode 100644
index 0000000000000000000000000000000000000000..e7fadc2b63b994f569c8def82a43ed08ccd15b33
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/eval/setup.py
@@ -0,0 +1,76 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+import argparse
+from typing import Any, List, Optional, Tuple
+
+import torch
+import torch.backends.cudnn as cudnn
+
+from dinov2.models import build_model_from_cfg
+from dinov2.utils.config import setup
+import dinov2.utils.utils as dinov2_utils
+
+
+def get_args_parser(
+ description: Optional[str] = None,
+ parents: Optional[List[argparse.ArgumentParser]] = None,
+ add_help: bool = True,
+):
+ parser = argparse.ArgumentParser(
+ description=description,
+ parents=parents or [],
+ add_help=add_help,
+ )
+ parser.add_argument(
+ "--config-file",
+ type=str,
+ help="Model configuration file",
+ )
+ parser.add_argument(
+ "--pretrained-weights",
+ type=str,
+ help="Pretrained model weights",
+ )
+ parser.add_argument(
+ "--output-dir",
+ default="",
+ type=str,
+ help="Output directory to write results and logs",
+ )
+ parser.add_argument(
+ "--opts",
+ help="Extra configuration options",
+ default=[],
+ nargs="+",
+ )
+ return parser
+
+
+def get_autocast_dtype(config):
+ teacher_dtype_str = config.compute_precision.teacher.backbone.mixed_precision.param_dtype
+ if teacher_dtype_str == "fp16":
+ return torch.half
+ elif teacher_dtype_str == "bf16":
+ return torch.bfloat16
+ else:
+ return torch.float
+
+
+def build_model_for_eval(config, pretrained_weights):
+ model, _ = build_model_from_cfg(config, only_teacher=True)
+ dinov2_utils.load_pretrained_weights(model, pretrained_weights, "teacher")
+ model.eval()
+ model.cuda()
+ return model
+
+
+def setup_and_build_model(args) -> Tuple[Any, torch.dtype]:
+ cudnn.benchmark = True
+ config = setup(args)
+ model = build_model_for_eval(config, args.pretrained_weights)
+ autocast_dtype = get_autocast_dtype(config)
+ return model, autocast_dtype
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/eval/utils.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/eval/utils.py
new file mode 100644
index 0000000000000000000000000000000000000000..b2f7e34f41ba6a0b911023e0c5375eef21f426fa
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/eval/utils.py
@@ -0,0 +1,147 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+import logging
+from typing import Dict, Optional
+
+import torch
+from torch import nn
+from torchmetrics import MetricCollection
+
+from dinov2.data import DatasetWithEnumeratedTargets, SamplerType, make_data_loader
+import dinov2.distributed as distributed
+from dinov2.logging import MetricLogger
+
+
+logger = logging.getLogger("dinov2")
+
+
+class ModelWithNormalize(torch.nn.Module):
+ def __init__(self, model):
+ super().__init__()
+ self.model = model
+
+ def forward(self, samples):
+ return nn.functional.normalize(self.model(samples), dim=1, p=2)
+
+
+class ModelWithIntermediateLayers(nn.Module):
+ def __init__(self, feature_model, n_last_blocks, autocast_ctx):
+ super().__init__()
+ self.feature_model = feature_model
+ self.feature_model.eval()
+ self.n_last_blocks = n_last_blocks
+ self.autocast_ctx = autocast_ctx
+
+ def forward(self, images):
+ with torch.inference_mode():
+ with self.autocast_ctx():
+ features = self.feature_model.get_intermediate_layers(
+ images, self.n_last_blocks, return_class_token=True
+ )
+ return features
+
+
+@torch.inference_mode()
+def evaluate(
+ model: nn.Module,
+ data_loader,
+ postprocessors: Dict[str, nn.Module],
+ metrics: Dict[str, MetricCollection],
+ device: torch.device,
+ criterion: Optional[nn.Module] = None,
+):
+ model.eval()
+ if criterion is not None:
+ criterion.eval()
+
+ for metric in metrics.values():
+ metric = metric.to(device)
+
+ metric_logger = MetricLogger(delimiter=" ")
+ header = "Test:"
+
+ for samples, targets, *_ in metric_logger.log_every(data_loader, 10, header):
+ outputs = model(samples.to(device))
+ targets = targets.to(device)
+
+ if criterion is not None:
+ loss = criterion(outputs, targets)
+ metric_logger.update(loss=loss.item())
+
+ for k, metric in metrics.items():
+ metric_inputs = postprocessors[k](outputs, targets)
+ metric.update(**metric_inputs)
+
+ metric_logger.synchronize_between_processes()
+ logger.info(f"Averaged stats: {metric_logger}")
+
+ stats = {k: metric.compute() for k, metric in metrics.items()}
+ metric_logger_stats = {k: meter.global_avg for k, meter in metric_logger.meters.items()}
+ return metric_logger_stats, stats
+
+
+def all_gather_and_flatten(tensor_rank):
+ tensor_all_ranks = torch.empty(
+ distributed.get_global_size(),
+ *tensor_rank.shape,
+ dtype=tensor_rank.dtype,
+ device=tensor_rank.device,
+ )
+ tensor_list = list(tensor_all_ranks.unbind(0))
+ torch.distributed.all_gather(tensor_list, tensor_rank.contiguous())
+ return tensor_all_ranks.flatten(end_dim=1)
+
+
+def extract_features(model, dataset, batch_size, num_workers, gather_on_cpu=False):
+ dataset_with_enumerated_targets = DatasetWithEnumeratedTargets(dataset)
+ sample_count = len(dataset_with_enumerated_targets)
+ data_loader = make_data_loader(
+ dataset=dataset_with_enumerated_targets,
+ batch_size=batch_size,
+ num_workers=num_workers,
+ sampler_type=SamplerType.DISTRIBUTED,
+ drop_last=False,
+ shuffle=False,
+ )
+ return extract_features_with_dataloader(model, data_loader, sample_count, gather_on_cpu)
+
+
+@torch.inference_mode()
+def extract_features_with_dataloader(model, data_loader, sample_count, gather_on_cpu=False):
+ gather_device = torch.device("cpu") if gather_on_cpu else torch.device("cuda")
+ metric_logger = MetricLogger(delimiter=" ")
+ features, all_labels = None, None
+ for samples, (index, labels_rank) in metric_logger.log_every(data_loader, 10):
+ samples = samples.cuda(non_blocking=True)
+ labels_rank = labels_rank.cuda(non_blocking=True)
+ index = index.cuda(non_blocking=True)
+ features_rank = model(samples).float()
+
+ # init storage feature matrix
+ if features is None:
+ features = torch.zeros(sample_count, features_rank.shape[-1], device=gather_device)
+ labels_shape = list(labels_rank.shape)
+ labels_shape[0] = sample_count
+ all_labels = torch.full(labels_shape, fill_value=-1, device=gather_device)
+ logger.info(f"Storing features into tensor of shape {features.shape}")
+
+ # share indexes, features and labels between processes
+ index_all = all_gather_and_flatten(index).to(gather_device)
+ features_all_ranks = all_gather_and_flatten(features_rank).to(gather_device)
+ labels_all_ranks = all_gather_and_flatten(labels_rank).to(gather_device)
+
+ # update storage feature matrix
+ if len(index_all) > 0:
+ features.index_copy_(0, index_all, features_all_ranks)
+ all_labels.index_copy_(0, index_all, labels_all_ranks)
+
+ logger.info(f"Features shape: {tuple(features.shape)}")
+ logger.info(f"Labels shape: {tuple(all_labels.shape)}")
+
+ assert torch.all(all_labels > -1)
+
+ return features, all_labels
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/fsdp/__init__.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/fsdp/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..71d20397611619e6a02ea07f5305d650ffef2a51
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/fsdp/__init__.py
@@ -0,0 +1,158 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+import os
+from typing import Any
+
+import torch
+import dinov2.distributed as distributed
+from functools import partial
+from fvcore.common.checkpoint import Checkpointer
+from torch.distributed.fsdp import FullyShardedDataParallel as FSDP
+from torch.distributed.fsdp import ShardingStrategy
+from torch.distributed.fsdp import MixedPrecision
+from torch.distributed.fsdp import StateDictType
+from torch.distributed.fsdp.sharded_grad_scaler import ShardedGradScaler
+from torch.distributed.fsdp.wrap import ModuleWrapPolicy
+from torch.distributed.fsdp._runtime_utils import _reshard
+
+
+def get_fsdp_wrapper(model_cfg, modules_to_wrap=set()):
+ sharding_strategy_dict = {
+ "NO_SHARD": ShardingStrategy.NO_SHARD,
+ "SHARD_GRAD_OP": ShardingStrategy.SHARD_GRAD_OP,
+ "FULL_SHARD": ShardingStrategy.FULL_SHARD,
+ }
+
+ dtype_dict = {
+ "fp32": torch.float32,
+ "fp16": torch.float16,
+ "bf16": torch.bfloat16,
+ }
+
+ mixed_precision_config = MixedPrecision(
+ param_dtype=dtype_dict[model_cfg.mixed_precision.param_dtype],
+ reduce_dtype=dtype_dict[model_cfg.mixed_precision.reduce_dtype],
+ buffer_dtype=dtype_dict[model_cfg.mixed_precision.buffer_dtype],
+ )
+
+ sharding_strategy_config = sharding_strategy_dict[model_cfg.sharding_strategy]
+
+ local_rank = distributed.get_local_rank()
+
+ fsdp_wrapper = partial(
+ FSDP,
+ sharding_strategy=sharding_strategy_config,
+ mixed_precision=mixed_precision_config,
+ device_id=local_rank,
+ sync_module_states=True,
+ use_orig_params=True,
+ auto_wrap_policy=ModuleWrapPolicy(modules_to_wrap),
+ )
+ return fsdp_wrapper
+
+
+def is_fsdp(x):
+ return isinstance(x, FSDP)
+
+
+def is_sharded_fsdp(x):
+ return is_fsdp(x) and x.sharding_strategy is not ShardingStrategy.NO_SHARD
+
+
+def free_if_fsdp(x):
+ if is_sharded_fsdp(x):
+ handles = x._handles
+ true_list = [True for h in handles]
+ _reshard(x, handles, true_list)
+
+
+def get_fsdp_modules(x):
+ return FSDP.fsdp_modules(x)
+
+
+def reshard_fsdp_model(x):
+ for m in get_fsdp_modules(x):
+ free_if_fsdp(m)
+
+
+def rankstr():
+ return f"rank_{distributed.get_global_rank()}"
+
+
+class FSDPCheckpointer(Checkpointer):
+ def save(self, name: str, **kwargs: Any) -> None:
+ """
+ Dump model and checkpointables to a file.
+
+ Args:
+ name (str): name of the file.
+ kwargs (dict): extra arbitrary data to save.
+ """
+ if not self.save_dir or not self.save_to_disk:
+ return
+
+ data = {}
+ with FSDP.state_dict_type(self.model, StateDictType.LOCAL_STATE_DICT):
+ data["model"] = self.model.state_dict()
+
+ # data["model"] = self.model.state_dict()
+ for key, obj in self.checkpointables.items():
+ data[key] = obj.state_dict()
+ data.update(kwargs)
+
+ basename = f"{name}.{rankstr()}.pth"
+ save_file = os.path.join(self.save_dir, basename)
+ assert os.path.basename(save_file) == basename, basename
+ self.logger.info("Saving checkpoint to {}".format(save_file))
+ with self.path_manager.open(save_file, "wb") as f:
+ torch.save(data, f)
+ self.tag_last_checkpoint(basename)
+
+ def load(self, *args, **kwargs):
+ with FSDP.state_dict_type(self.model, StateDictType.LOCAL_STATE_DICT):
+ return super().load(*args, **kwargs)
+
+ def has_checkpoint(self) -> bool:
+ """
+ Returns:
+ bool: whether a checkpoint exists in the target directory.
+ """
+ save_file = os.path.join(self.save_dir, f"last_checkpoint.{rankstr()}")
+ return self.path_manager.exists(save_file)
+
+ def get_checkpoint_file(self) -> str:
+ """
+ Returns:
+ str: The latest checkpoint file in target directory.
+ """
+ save_file = os.path.join(self.save_dir, f"last_checkpoint.{rankstr()}")
+ try:
+ with self.path_manager.open(save_file, "r") as f:
+ last_saved = f.read().strip()
+ except IOError:
+ # if file doesn't exist, maybe because it has just been
+ # deleted by a separate process
+ return ""
+ # pyre-fixme[6]: For 2nd param expected `Union[PathLike[str], str]` but got
+ # `Union[bytes, str]`.
+ return os.path.join(self.save_dir, last_saved)
+
+ def tag_last_checkpoint(self, last_filename_basename: str) -> None:
+ """
+ Tag the last checkpoint.
+
+ Args:
+ last_filename_basename (str): the basename of the last filename.
+ """
+ if distributed.is_enabled():
+ torch.distributed.barrier()
+ save_file = os.path.join(self.save_dir, f"last_checkpoint.{rankstr()}")
+ with self.path_manager.open(save_file, "w") as f:
+ f.write(last_filename_basename) # pyre-ignore
+
+
+ShardedGradScaler = ShardedGradScaler
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/layers/__init__.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/layers/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..31f196aacac5be8a7c537a3dfa8f97084671b466
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/layers/__init__.py
@@ -0,0 +1,12 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+from .dino_head import DINOHead
+from .mlp import Mlp
+from .patch_embed import PatchEmbed
+from .swiglu_ffn import SwiGLUFFN, SwiGLUFFNFused
+from .block import NestedTensorBlock
+from .attention import MemEffAttention
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/layers/attention.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/layers/attention.py
new file mode 100644
index 0000000000000000000000000000000000000000..1f9b0c94b40967dfdff4f261c127cbd21328c905
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/layers/attention.py
@@ -0,0 +1,81 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+# References:
+# https://github.com/facebookresearch/dino/blob/master/vision_transformer.py
+# https://github.com/rwightman/pytorch-image-models/tree/master/timm/models/vision_transformer.py
+
+import logging
+
+from torch import Tensor
+from torch import nn
+
+
+logger = logging.getLogger("dinov2")
+
+
+try:
+ from xformers.ops import memory_efficient_attention, unbind, fmha
+
+ XFORMERS_AVAILABLE = True
+except ImportError:
+ logger.warning("xFormers not available")
+ XFORMERS_AVAILABLE = False
+
+
+class Attention(nn.Module):
+ def __init__(
+ self,
+ dim: int,
+ num_heads: int = 8,
+ qkv_bias: bool = False,
+ proj_bias: bool = True,
+ attn_drop: float = 0.0,
+ proj_drop: float = 0.0,
+ ) -> None:
+ super().__init__()
+ self.num_heads = num_heads
+ head_dim = dim // num_heads
+ self.scale = head_dim**-0.5
+
+ self.qkv = nn.Linear(dim, dim * 3, bias=qkv_bias)
+ self.attn_drop = nn.Dropout(attn_drop)
+ self.proj = nn.Linear(dim, dim, bias=proj_bias)
+ self.proj_drop = nn.Dropout(proj_drop)
+
+ def forward(self, x: Tensor) -> Tensor:
+ B, N, C = x.shape
+ qkv = self.qkv(x).reshape(B, N, 3, self.num_heads, C // self.num_heads).permute(2, 0, 3, 1, 4)
+
+ q, k, v = qkv[0] * self.scale, qkv[1], qkv[2]
+ attn = q @ k.transpose(-2, -1)
+
+ attn = attn.softmax(dim=-1)
+ attn = self.attn_drop(attn)
+
+ x = (attn @ v).transpose(1, 2).reshape(B, N, C)
+ x = self.proj(x)
+ x = self.proj_drop(x)
+ return x
+
+
+class MemEffAttention(Attention):
+ def forward(self, x: Tensor, attn_bias=None) -> Tensor:
+ if not XFORMERS_AVAILABLE:
+ assert attn_bias is None, "xFormers is required for nested tensors usage"
+ return super().forward(x)
+
+ B, N, C = x.shape
+ qkv = self.qkv(x).reshape(B, N, 3, self.num_heads, C // self.num_heads)
+
+ q, k, v = unbind(qkv, 2)
+
+ x = memory_efficient_attention(q, k, v, attn_bias=attn_bias)
+ x = x.reshape([B, N, C])
+
+ x = self.proj(x)
+ x = self.proj_drop(x)
+ return x
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/layers/block.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/layers/block.py
new file mode 100644
index 0000000000000000000000000000000000000000..25488f57cc0ad3c692f86b62555f6668e2a66db1
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/layers/block.py
@@ -0,0 +1,252 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+# References:
+# https://github.com/facebookresearch/dino/blob/master/vision_transformer.py
+# https://github.com/rwightman/pytorch-image-models/tree/master/timm/layers/patch_embed.py
+
+import logging
+from typing import Callable, List, Any, Tuple, Dict
+
+import torch
+from torch import nn, Tensor
+
+from .attention import Attention, MemEffAttention
+from .drop_path import DropPath
+from .layer_scale import LayerScale
+from .mlp import Mlp
+
+
+logger = logging.getLogger("dinov2")
+
+
+try:
+ from xformers.ops import fmha
+ from xformers.ops import scaled_index_add, index_select_cat
+
+ XFORMERS_AVAILABLE = True
+except ImportError:
+ logger.warning("xFormers not available")
+ XFORMERS_AVAILABLE = False
+
+
+class Block(nn.Module):
+ def __init__(
+ self,
+ dim: int,
+ num_heads: int,
+ mlp_ratio: float = 4.0,
+ qkv_bias: bool = False,
+ proj_bias: bool = True,
+ ffn_bias: bool = True,
+ drop: float = 0.0,
+ attn_drop: float = 0.0,
+ init_values=None,
+ drop_path: float = 0.0,
+ act_layer: Callable[..., nn.Module] = nn.GELU,
+ norm_layer: Callable[..., nn.Module] = nn.LayerNorm,
+ attn_class: Callable[..., nn.Module] = Attention,
+ ffn_layer: Callable[..., nn.Module] = Mlp,
+ ) -> None:
+ super().__init__()
+ # print(f"biases: qkv: {qkv_bias}, proj: {proj_bias}, ffn: {ffn_bias}")
+ self.norm1 = norm_layer(dim)
+ self.attn = attn_class(
+ dim,
+ num_heads=num_heads,
+ qkv_bias=qkv_bias,
+ proj_bias=proj_bias,
+ attn_drop=attn_drop,
+ proj_drop=drop,
+ )
+ self.ls1 = LayerScale(dim, init_values=init_values) if init_values else nn.Identity()
+ self.drop_path1 = DropPath(drop_path) if drop_path > 0.0 else nn.Identity()
+
+ self.norm2 = norm_layer(dim)
+ mlp_hidden_dim = int(dim * mlp_ratio)
+ self.mlp = ffn_layer(
+ in_features=dim,
+ hidden_features=mlp_hidden_dim,
+ act_layer=act_layer,
+ drop=drop,
+ bias=ffn_bias,
+ )
+ self.ls2 = LayerScale(dim, init_values=init_values) if init_values else nn.Identity()
+ self.drop_path2 = DropPath(drop_path) if drop_path > 0.0 else nn.Identity()
+
+ self.sample_drop_ratio = drop_path
+
+ def forward(self, x: Tensor) -> Tensor:
+ def attn_residual_func(x: Tensor) -> Tensor:
+ return self.ls1(self.attn(self.norm1(x)))
+
+ def ffn_residual_func(x: Tensor) -> Tensor:
+ return self.ls2(self.mlp(self.norm2(x)))
+
+ if self.training and self.sample_drop_ratio > 0.1:
+ # the overhead is compensated only for a drop path rate larger than 0.1
+ x = drop_add_residual_stochastic_depth(
+ x,
+ residual_func=attn_residual_func,
+ sample_drop_ratio=self.sample_drop_ratio,
+ )
+ x = drop_add_residual_stochastic_depth(
+ x,
+ residual_func=ffn_residual_func,
+ sample_drop_ratio=self.sample_drop_ratio,
+ )
+ elif self.training and self.sample_drop_ratio > 0.0:
+ x = x + self.drop_path1(attn_residual_func(x))
+ x = x + self.drop_path1(ffn_residual_func(x)) # FIXME: drop_path2
+ else:
+ x = x + attn_residual_func(x)
+ x = x + ffn_residual_func(x)
+ return x
+
+
+def drop_add_residual_stochastic_depth(
+ x: Tensor,
+ residual_func: Callable[[Tensor], Tensor],
+ sample_drop_ratio: float = 0.0,
+) -> Tensor:
+ # 1) extract subset using permutation
+ b, n, d = x.shape
+ sample_subset_size = max(int(b * (1 - sample_drop_ratio)), 1)
+ brange = (torch.randperm(b, device=x.device))[:sample_subset_size]
+ x_subset = x[brange]
+
+ # 2) apply residual_func to get residual
+ residual = residual_func(x_subset)
+
+ x_flat = x.flatten(1)
+ residual = residual.flatten(1)
+
+ residual_scale_factor = b / sample_subset_size
+
+ # 3) add the residual
+ x_plus_residual = torch.index_add(x_flat, 0, brange, residual.to(dtype=x.dtype), alpha=residual_scale_factor)
+ return x_plus_residual.view_as(x)
+
+
+def get_branges_scales(x, sample_drop_ratio=0.0):
+ b, n, d = x.shape
+ sample_subset_size = max(int(b * (1 - sample_drop_ratio)), 1)
+ brange = (torch.randperm(b, device=x.device))[:sample_subset_size]
+ residual_scale_factor = b / sample_subset_size
+ return brange, residual_scale_factor
+
+
+def add_residual(x, brange, residual, residual_scale_factor, scaling_vector=None):
+ if scaling_vector is None:
+ x_flat = x.flatten(1)
+ residual = residual.flatten(1)
+ x_plus_residual = torch.index_add(x_flat, 0, brange, residual.to(dtype=x.dtype), alpha=residual_scale_factor)
+ else:
+ x_plus_residual = scaled_index_add(
+ x, brange, residual.to(dtype=x.dtype), scaling=scaling_vector, alpha=residual_scale_factor
+ )
+ return x_plus_residual
+
+
+attn_bias_cache: Dict[Tuple, Any] = {}
+
+
+def get_attn_bias_and_cat(x_list, branges=None):
+ """
+ this will perform the index select, cat the tensors, and provide the attn_bias from cache
+ """
+ batch_sizes = [b.shape[0] for b in branges] if branges is not None else [x.shape[0] for x in x_list]
+ all_shapes = tuple((b, x.shape[1]) for b, x in zip(batch_sizes, x_list))
+ if all_shapes not in attn_bias_cache.keys():
+ seqlens = []
+ for b, x in zip(batch_sizes, x_list):
+ for _ in range(b):
+ seqlens.append(x.shape[1])
+ attn_bias = fmha.BlockDiagonalMask.from_seqlens(seqlens)
+ attn_bias._batch_sizes = batch_sizes
+ attn_bias_cache[all_shapes] = attn_bias
+
+ if branges is not None:
+ cat_tensors = index_select_cat([x.flatten(1) for x in x_list], branges).view(1, -1, x_list[0].shape[-1])
+ else:
+ tensors_bs1 = tuple(x.reshape([1, -1, *x.shape[2:]]) for x in x_list)
+ cat_tensors = torch.cat(tensors_bs1, dim=1)
+
+ return attn_bias_cache[all_shapes], cat_tensors
+
+
+def drop_add_residual_stochastic_depth_list(
+ x_list: List[Tensor],
+ residual_func: Callable[[Tensor, Any], Tensor],
+ sample_drop_ratio: float = 0.0,
+ scaling_vector=None,
+) -> Tensor:
+ # 1) generate random set of indices for dropping samples in the batch
+ branges_scales = [get_branges_scales(x, sample_drop_ratio=sample_drop_ratio) for x in x_list]
+ branges = [s[0] for s in branges_scales]
+ residual_scale_factors = [s[1] for s in branges_scales]
+
+ # 2) get attention bias and index+concat the tensors
+ attn_bias, x_cat = get_attn_bias_and_cat(x_list, branges)
+
+ # 3) apply residual_func to get residual, and split the result
+ residual_list = attn_bias.split(residual_func(x_cat, attn_bias=attn_bias)) # type: ignore
+
+ outputs = []
+ for x, brange, residual, residual_scale_factor in zip(x_list, branges, residual_list, residual_scale_factors):
+ outputs.append(add_residual(x, brange, residual, residual_scale_factor, scaling_vector).view_as(x))
+ return outputs
+
+
+class NestedTensorBlock(Block):
+ def forward_nested(self, x_list: List[Tensor]) -> List[Tensor]:
+ """
+ x_list contains a list of tensors to nest together and run
+ """
+ assert isinstance(self.attn, MemEffAttention)
+
+ if self.training and self.sample_drop_ratio > 0.0:
+
+ def attn_residual_func(x: Tensor, attn_bias=None) -> Tensor:
+ return self.attn(self.norm1(x), attn_bias=attn_bias)
+
+ def ffn_residual_func(x: Tensor, attn_bias=None) -> Tensor:
+ return self.mlp(self.norm2(x))
+
+ x_list = drop_add_residual_stochastic_depth_list(
+ x_list,
+ residual_func=attn_residual_func,
+ sample_drop_ratio=self.sample_drop_ratio,
+ scaling_vector=self.ls1.gamma if isinstance(self.ls1, LayerScale) else None,
+ )
+ x_list = drop_add_residual_stochastic_depth_list(
+ x_list,
+ residual_func=ffn_residual_func,
+ sample_drop_ratio=self.sample_drop_ratio,
+ scaling_vector=self.ls2.gamma if isinstance(self.ls1, LayerScale) else None,
+ )
+ return x_list
+ else:
+
+ def attn_residual_func(x: Tensor, attn_bias=None) -> Tensor:
+ return self.ls1(self.attn(self.norm1(x), attn_bias=attn_bias))
+
+ def ffn_residual_func(x: Tensor, attn_bias=None) -> Tensor:
+ return self.ls2(self.mlp(self.norm2(x)))
+
+ attn_bias, x = get_attn_bias_and_cat(x_list)
+ x = x + attn_residual_func(x, attn_bias=attn_bias)
+ x = x + ffn_residual_func(x)
+ return attn_bias.split(x)
+
+ def forward(self, x_or_x_list):
+ if isinstance(x_or_x_list, Tensor):
+ return super().forward(x_or_x_list)
+ elif isinstance(x_or_x_list, list):
+ assert XFORMERS_AVAILABLE, "Please install xFormers for nested tensors usage"
+ return self.forward_nested(x_or_x_list)
+ else:
+ raise AssertionError
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/layers/dino_head.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/layers/dino_head.py
new file mode 100644
index 0000000000000000000000000000000000000000..7212db92a4fd8d4c7230e284e551a0234e9d8623
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/layers/dino_head.py
@@ -0,0 +1,59 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+import torch
+import torch.nn as nn
+from torch.nn.init import trunc_normal_
+from torch.nn.utils import weight_norm
+
+
+class DINOHead(nn.Module):
+ def __init__(
+ self,
+ in_dim,
+ out_dim,
+ use_bn=False,
+ nlayers=3,
+ hidden_dim=2048,
+ bottleneck_dim=256,
+ mlp_bias=True,
+ ):
+ super().__init__()
+ nlayers = max(nlayers, 1)
+ self.mlp = _build_mlp(nlayers, in_dim, bottleneck_dim, hidden_dim=hidden_dim, use_bn=use_bn, bias=mlp_bias)
+ self.apply(self._init_weights)
+ self.last_layer = weight_norm(nn.Linear(bottleneck_dim, out_dim, bias=False))
+ self.last_layer.weight_g.data.fill_(1)
+
+ def _init_weights(self, m):
+ if isinstance(m, nn.Linear):
+ trunc_normal_(m.weight, std=0.02)
+ if isinstance(m, nn.Linear) and m.bias is not None:
+ nn.init.constant_(m.bias, 0)
+
+ def forward(self, x):
+ x = self.mlp(x)
+ eps = 1e-6 if x.dtype == torch.float16 else 1e-12
+ x = nn.functional.normalize(x, dim=-1, p=2, eps=eps)
+ x = self.last_layer(x)
+ return x
+
+
+def _build_mlp(nlayers, in_dim, bottleneck_dim, hidden_dim=None, use_bn=False, bias=True):
+ if nlayers == 1:
+ return nn.Linear(in_dim, bottleneck_dim, bias=bias)
+ else:
+ layers = [nn.Linear(in_dim, hidden_dim, bias=bias)]
+ if use_bn:
+ layers.append(nn.BatchNorm1d(hidden_dim))
+ layers.append(nn.GELU())
+ for _ in range(nlayers - 2):
+ layers.append(nn.Linear(hidden_dim, hidden_dim, bias=bias))
+ if use_bn:
+ layers.append(nn.BatchNorm1d(hidden_dim))
+ layers.append(nn.GELU())
+ layers.append(nn.Linear(hidden_dim, bottleneck_dim, bias=bias))
+ return nn.Sequential(*layers)
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/layers/drop_path.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/layers/drop_path.py
new file mode 100644
index 0000000000000000000000000000000000000000..af05625984dd14682cc96a63bf0c97bab1f123b1
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/layers/drop_path.py
@@ -0,0 +1,35 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+# References:
+# https://github.com/facebookresearch/dino/blob/master/vision_transformer.py
+# https://github.com/rwightman/pytorch-image-models/tree/master/timm/layers/drop.py
+
+
+from torch import nn
+
+
+def drop_path(x, drop_prob: float = 0.0, training: bool = False):
+ if drop_prob == 0.0 or not training:
+ return x
+ keep_prob = 1 - drop_prob
+ shape = (x.shape[0],) + (1,) * (x.ndim - 1) # work with diff dim tensors, not just 2D ConvNets
+ random_tensor = x.new_empty(shape).bernoulli_(keep_prob)
+ if keep_prob > 0.0:
+ random_tensor.div_(keep_prob)
+ output = x * random_tensor
+ return output
+
+
+class DropPath(nn.Module):
+ """Drop paths (Stochastic Depth) per sample (when applied in main path of residual blocks)."""
+
+ def __init__(self, drop_prob=None):
+ super(DropPath, self).__init__()
+ self.drop_prob = drop_prob
+
+ def forward(self, x):
+ return drop_path(x, self.drop_prob, self.training)
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/layers/layer_scale.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/layers/layer_scale.py
new file mode 100644
index 0000000000000000000000000000000000000000..ca5daa52bd81d3581adeb2198ea5b7dba2a3aea1
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/layers/layer_scale.py
@@ -0,0 +1,28 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+# Modified from: https://github.com/huggingface/pytorch-image-models/blob/main/timm/models/vision_transformer.py#L103-L110
+
+from typing import Union
+
+import torch
+from torch import Tensor
+from torch import nn
+
+
+class LayerScale(nn.Module):
+ def __init__(
+ self,
+ dim: int,
+ init_values: Union[float, Tensor] = 1e-5,
+ inplace: bool = False,
+ ) -> None:
+ super().__init__()
+ self.inplace = inplace
+ self.gamma = nn.Parameter(init_values * torch.ones(dim))
+
+ def forward(self, x: Tensor) -> Tensor:
+ return x.mul_(self.gamma) if self.inplace else x * self.gamma
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/layers/mlp.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/layers/mlp.py
new file mode 100644
index 0000000000000000000000000000000000000000..5e4b315f972f9a9f54aef1e4ef4e81b52976f018
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/layers/mlp.py
@@ -0,0 +1,41 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+# References:
+# https://github.com/facebookresearch/dino/blob/master/vision_transformer.py
+# https://github.com/rwightman/pytorch-image-models/tree/master/timm/layers/mlp.py
+
+
+from typing import Callable, Optional
+
+from torch import Tensor, nn
+
+
+class Mlp(nn.Module):
+ def __init__(
+ self,
+ in_features: int,
+ hidden_features: Optional[int] = None,
+ out_features: Optional[int] = None,
+ act_layer: Callable[..., nn.Module] = nn.GELU,
+ drop: float = 0.0,
+ bias: bool = True,
+ ) -> None:
+ super().__init__()
+ out_features = out_features or in_features
+ hidden_features = hidden_features or in_features
+ self.fc1 = nn.Linear(in_features, hidden_features, bias=bias)
+ self.act = act_layer()
+ self.fc2 = nn.Linear(hidden_features, out_features, bias=bias)
+ self.drop = nn.Dropout(drop)
+
+ def forward(self, x: Tensor) -> Tensor:
+ x = self.fc1(x)
+ x = self.act(x)
+ x = self.drop(x)
+ x = self.fc2(x)
+ x = self.drop(x)
+ return x
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/layers/patch_embed.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/layers/patch_embed.py
new file mode 100644
index 0000000000000000000000000000000000000000..574abe41175568d700a389b8b96d1ba554914779
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/layers/patch_embed.py
@@ -0,0 +1,89 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+# References:
+# https://github.com/facebookresearch/dino/blob/master/vision_transformer.py
+# https://github.com/rwightman/pytorch-image-models/tree/master/timm/layers/patch_embed.py
+
+from typing import Callable, Optional, Tuple, Union
+
+from torch import Tensor
+import torch.nn as nn
+
+
+def make_2tuple(x):
+ if isinstance(x, tuple):
+ assert len(x) == 2
+ return x
+
+ assert isinstance(x, int)
+ return (x, x)
+
+
+class PatchEmbed(nn.Module):
+ """
+ 2D image to patch embedding: (B,C,H,W) -> (B,N,D)
+
+ Args:
+ img_size: Image size.
+ patch_size: Patch token size.
+ in_chans: Number of input image channels.
+ embed_dim: Number of linear projection output channels.
+ norm_layer: Normalization layer.
+ """
+
+ def __init__(
+ self,
+ img_size: Union[int, Tuple[int, int]] = 224,
+ patch_size: Union[int, Tuple[int, int]] = 16,
+ in_chans: int = 3,
+ embed_dim: int = 768,
+ norm_layer: Optional[Callable] = None,
+ flatten_embedding: bool = True,
+ ) -> None:
+ super().__init__()
+
+ image_HW = make_2tuple(img_size)
+ patch_HW = make_2tuple(patch_size)
+ patch_grid_size = (
+ image_HW[0] // patch_HW[0],
+ image_HW[1] // patch_HW[1],
+ )
+
+ self.img_size = image_HW
+ self.patch_size = patch_HW
+ self.patches_resolution = patch_grid_size
+ self.num_patches = patch_grid_size[0] * patch_grid_size[1]
+
+ self.in_chans = in_chans
+ self.embed_dim = embed_dim
+
+ self.flatten_embedding = flatten_embedding
+
+ self.proj = nn.Conv2d(in_chans, embed_dim, kernel_size=patch_HW, stride=patch_HW)
+ self.norm = norm_layer(embed_dim) if norm_layer else nn.Identity()
+
+ def forward(self, x: Tensor) -> Tensor:
+ _, _, H, W = x.shape
+ patch_H, patch_W = self.patch_size
+
+ assert H % patch_H == 0, f"Input image height {H} is not a multiple of patch height {patch_H}"
+ assert W % patch_W == 0, f"Input image width {W} is not a multiple of patch width: {patch_W}"
+
+ x = self.proj(x) # B C H W
+ H, W = x.size(2), x.size(3)
+ x = x.flatten(2).transpose(1, 2) # B HW C
+ x = self.norm(x)
+ if not self.flatten_embedding:
+ x = x.reshape(-1, H, W, self.embed_dim) # B H W C
+ return x
+
+ def flops(self) -> float:
+ Ho, Wo = self.patches_resolution
+ flops = Ho * Wo * self.embed_dim * self.in_chans * (self.patch_size[0] * self.patch_size[1])
+ if self.norm is not None:
+ flops += Ho * Wo * self.embed_dim
+ return flops
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/layers/swiglu_ffn.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/layers/swiglu_ffn.py
new file mode 100644
index 0000000000000000000000000000000000000000..b3324b266fb0a50ccf8c3a0ede2ae10ac4dfa03e
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/layers/swiglu_ffn.py
@@ -0,0 +1,63 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+from typing import Callable, Optional
+
+from torch import Tensor, nn
+import torch.nn.functional as F
+
+
+class SwiGLUFFN(nn.Module):
+ def __init__(
+ self,
+ in_features: int,
+ hidden_features: Optional[int] = None,
+ out_features: Optional[int] = None,
+ act_layer: Callable[..., nn.Module] = None,
+ drop: float = 0.0,
+ bias: bool = True,
+ ) -> None:
+ super().__init__()
+ out_features = out_features or in_features
+ hidden_features = hidden_features or in_features
+ self.w12 = nn.Linear(in_features, 2 * hidden_features, bias=bias)
+ self.w3 = nn.Linear(hidden_features, out_features, bias=bias)
+
+ def forward(self, x: Tensor) -> Tensor:
+ x12 = self.w12(x)
+ x1, x2 = x12.chunk(2, dim=-1)
+ hidden = F.silu(x1) * x2
+ return self.w3(hidden)
+
+
+try:
+ from xformers.ops import SwiGLU
+
+ XFORMERS_AVAILABLE = True
+except ImportError:
+ SwiGLU = SwiGLUFFN
+ XFORMERS_AVAILABLE = False
+
+
+class SwiGLUFFNFused(SwiGLU):
+ def __init__(
+ self,
+ in_features: int,
+ hidden_features: Optional[int] = None,
+ out_features: Optional[int] = None,
+ act_layer: Callable[..., nn.Module] = None,
+ drop: float = 0.0,
+ bias: bool = True,
+ ) -> None:
+ out_features = out_features or in_features
+ hidden_features = hidden_features or in_features
+ hidden_features = (int(hidden_features * 2 / 3) + 7) // 8 * 8
+ super().__init__(
+ in_features=in_features,
+ hidden_features=hidden_features,
+ out_features=out_features,
+ bias=bias,
+ )
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/logging/__init__.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/logging/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..e80dadb2d57056e9f6f4989cd24a3c7e26fee23f
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/logging/__init__.py
@@ -0,0 +1,103 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+import functools
+import logging
+import os
+import sys
+from typing import Optional
+
+import dinov2.distributed as distributed
+from .helpers import MetricLogger, SmoothedValue
+
+
+# So that calling _configure_logger multiple times won't add many handlers
+@functools.lru_cache()
+def _configure_logger(
+ name: Optional[str] = None,
+ *,
+ level: int = logging.DEBUG,
+ output: Optional[str] = None,
+):
+ """
+ Configure a logger.
+
+ Adapted from Detectron2.
+
+ Args:
+ name: The name of the logger to configure.
+ level: The logging level to use.
+ output: A file name or a directory to save log. If None, will not save log file.
+ If ends with ".txt" or ".log", assumed to be a file name.
+ Otherwise, logs will be saved to `output/log.txt`.
+
+ Returns:
+ The configured logger.
+ """
+
+ logger = logging.getLogger(name)
+ logger.setLevel(level)
+ logger.propagate = False
+
+ # Loosely match Google glog format:
+ # [IWEF]yyyymmdd hh:mm:ss.uuuuuu threadid file:line] msg
+ # but use a shorter timestamp and include the logger name:
+ # [IWEF]yyyymmdd hh:mm:ss logger threadid file:line] msg
+ fmt_prefix = "%(levelname).1s%(asctime)s %(process)s %(name)s %(filename)s:%(lineno)s] "
+ fmt_message = "%(message)s"
+ fmt = fmt_prefix + fmt_message
+ datefmt = "%Y%m%d %H:%M:%S"
+ formatter = logging.Formatter(fmt=fmt, datefmt=datefmt)
+
+ # stdout logging for main worker only
+ if distributed.is_main_process():
+ handler = logging.StreamHandler(stream=sys.stdout)
+ handler.setLevel(logging.DEBUG)
+ handler.setFormatter(formatter)
+ logger.addHandler(handler)
+
+ # file logging for all workers
+ if output:
+ if os.path.splitext(output)[-1] in (".txt", ".log"):
+ filename = output
+ else:
+ filename = os.path.join(output, "logs", "log.txt")
+
+ if not distributed.is_main_process():
+ global_rank = distributed.get_global_rank()
+ filename = filename + ".rank{}".format(global_rank)
+
+ os.makedirs(os.path.dirname(filename), exist_ok=True)
+
+ handler = logging.StreamHandler(open(filename, "a"))
+ handler.setLevel(logging.DEBUG)
+ handler.setFormatter(formatter)
+ logger.addHandler(handler)
+
+ return logger
+
+
+def setup_logging(
+ output: Optional[str] = None,
+ *,
+ name: Optional[str] = None,
+ level: int = logging.DEBUG,
+ capture_warnings: bool = True,
+) -> None:
+ """
+ Setup logging.
+
+ Args:
+ output: A file name or a directory to save log files. If None, log
+ files will not be saved. If output ends with ".txt" or ".log", it
+ is assumed to be a file name.
+ Otherwise, logs will be saved to `output/log.txt`.
+ name: The name of the logger to configure, by default the root logger.
+ level: The logging level to use.
+ capture_warnings: Whether warnings should be captured as logs.
+ """
+ logging.captureWarnings(capture_warnings)
+ _configure_logger(name, level=level, output=output)
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/logging/helpers.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/logging/helpers.py
new file mode 100644
index 0000000000000000000000000000000000000000..16d643500d2ee10ffea5916aad07f9b9d7c0af6d
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/logging/helpers.py
@@ -0,0 +1,195 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+from collections import defaultdict, deque
+import datetime
+import json
+import logging
+import time
+
+import torch
+
+import dinov2.distributed as distributed
+
+
+logger = logging.getLogger("dinov2")
+
+
+class MetricLogger(object):
+ def __init__(self, delimiter="\t", output_file=None):
+ self.meters = defaultdict(SmoothedValue)
+ self.delimiter = delimiter
+ self.output_file = output_file
+
+ def update(self, **kwargs):
+ for k, v in kwargs.items():
+ if isinstance(v, torch.Tensor):
+ v = v.item()
+ assert isinstance(v, (float, int))
+ self.meters[k].update(v)
+
+ def __getattr__(self, attr):
+ if attr in self.meters:
+ return self.meters[attr]
+ if attr in self.__dict__:
+ return self.__dict__[attr]
+ raise AttributeError("'{}' object has no attribute '{}'".format(type(self).__name__, attr))
+
+ def __str__(self):
+ loss_str = []
+ for name, meter in self.meters.items():
+ loss_str.append("{}: {}".format(name, str(meter)))
+ return self.delimiter.join(loss_str)
+
+ def synchronize_between_processes(self):
+ for meter in self.meters.values():
+ meter.synchronize_between_processes()
+
+ def add_meter(self, name, meter):
+ self.meters[name] = meter
+
+ def dump_in_output_file(self, iteration, iter_time, data_time):
+ if self.output_file is None or not distributed.is_main_process():
+ return
+ dict_to_dump = dict(
+ iteration=iteration,
+ iter_time=iter_time,
+ data_time=data_time,
+ )
+ dict_to_dump.update({k: v.median for k, v in self.meters.items()})
+ with open(self.output_file, "a") as f:
+ f.write(json.dumps(dict_to_dump) + "\n")
+ pass
+
+ def log_every(self, iterable, print_freq, header=None, n_iterations=None, start_iteration=0):
+ i = start_iteration
+ if not header:
+ header = ""
+ start_time = time.time()
+ end = time.time()
+ iter_time = SmoothedValue(fmt="{avg:.6f}")
+ data_time = SmoothedValue(fmt="{avg:.6f}")
+
+ if n_iterations is None:
+ n_iterations = len(iterable)
+
+ space_fmt = ":" + str(len(str(n_iterations))) + "d"
+
+ log_list = [
+ header,
+ "[{0" + space_fmt + "}/{1}]",
+ "eta: {eta}",
+ "{meters}",
+ "time: {time}",
+ "data: {data}",
+ ]
+ if torch.cuda.is_available():
+ log_list += ["max mem: {memory:.0f}"]
+
+ log_msg = self.delimiter.join(log_list)
+ MB = 1024.0 * 1024.0
+ for obj in iterable:
+ data_time.update(time.time() - end)
+ yield obj
+ iter_time.update(time.time() - end)
+ if i % print_freq == 0 or i == n_iterations - 1:
+ self.dump_in_output_file(iteration=i, iter_time=iter_time.avg, data_time=data_time.avg)
+ eta_seconds = iter_time.global_avg * (n_iterations - i)
+ eta_string = str(datetime.timedelta(seconds=int(eta_seconds)))
+ if torch.cuda.is_available():
+ logger.info(
+ log_msg.format(
+ i,
+ n_iterations,
+ eta=eta_string,
+ meters=str(self),
+ time=str(iter_time),
+ data=str(data_time),
+ memory=torch.cuda.max_memory_allocated() / MB,
+ )
+ )
+ else:
+ logger.info(
+ log_msg.format(
+ i,
+ n_iterations,
+ eta=eta_string,
+ meters=str(self),
+ time=str(iter_time),
+ data=str(data_time),
+ )
+ )
+ i += 1
+ end = time.time()
+ if i >= n_iterations:
+ break
+ total_time = time.time() - start_time
+ total_time_str = str(datetime.timedelta(seconds=int(total_time)))
+ logger.info("{} Total time: {} ({:.6f} s / it)".format(header, total_time_str, total_time / n_iterations))
+
+
+class SmoothedValue:
+ """Track a series of values and provide access to smoothed values over a
+ window or the global series average.
+ """
+
+ def __init__(self, window_size=20, fmt=None):
+ if fmt is None:
+ fmt = "{median:.4f} ({global_avg:.4f})"
+ self.deque = deque(maxlen=window_size)
+ self.total = 0.0
+ self.count = 0
+ self.fmt = fmt
+
+ def update(self, value, num=1):
+ self.deque.append(value)
+ self.count += num
+ self.total += value * num
+
+ def synchronize_between_processes(self):
+ """
+ Distributed synchronization of the metric
+ Warning: does not synchronize the deque!
+ """
+ if not distributed.is_enabled():
+ return
+ t = torch.tensor([self.count, self.total], dtype=torch.float64, device="cuda")
+ torch.distributed.barrier()
+ torch.distributed.all_reduce(t)
+ t = t.tolist()
+ self.count = int(t[0])
+ self.total = t[1]
+
+ @property
+ def median(self):
+ d = torch.tensor(list(self.deque))
+ return d.median().item()
+
+ @property
+ def avg(self):
+ d = torch.tensor(list(self.deque), dtype=torch.float32)
+ return d.mean().item()
+
+ @property
+ def global_avg(self):
+ return self.total / self.count
+
+ @property
+ def max(self):
+ return max(self.deque)
+
+ @property
+ def value(self):
+ return self.deque[-1]
+
+ def __str__(self):
+ return self.fmt.format(
+ median=self.median,
+ avg=self.avg,
+ global_avg=self.global_avg,
+ max=self.max,
+ value=self.value,
+ )
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/loss/__init__.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/loss/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..477b71b28259bf97b806df3f3d2f392dded866d6
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/loss/__init__.py
@@ -0,0 +1,9 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+from .dino_clstoken_loss import DINOLoss
+from .ibot_patch_loss import iBOTPatchLoss
+from .koleo_loss import KoLeoLoss
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/loss/dino_clstoken_loss.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/loss/dino_clstoken_loss.py
new file mode 100644
index 0000000000000000000000000000000000000000..2f33897efb1084e6c1c14ae00bc93ab332c61074
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/loss/dino_clstoken_loss.py
@@ -0,0 +1,100 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+import torch
+import torch.distributed as dist
+import torch.nn.functional as F
+from torch import nn
+
+
+class DINOLoss(nn.Module):
+ def __init__(
+ self,
+ out_dim,
+ student_temp=0.1,
+ center_momentum=0.9,
+ ):
+ super().__init__()
+ self.student_temp = student_temp
+ self.center_momentum = center_momentum
+ self.register_buffer("center", torch.zeros(1, out_dim))
+ self.updated = True
+ self.reduce_handle = None
+ self.len_teacher_output = None
+ self.async_batch_center = None
+
+ @torch.no_grad()
+ def softmax_center_teacher(self, teacher_output, teacher_temp):
+ self.apply_center_update()
+ # teacher centering and sharpening
+ return F.softmax((teacher_output - self.center) / teacher_temp, dim=-1)
+
+ @torch.no_grad()
+ def sinkhorn_knopp_teacher(self, teacher_output, teacher_temp, n_iterations=3):
+ teacher_output = teacher_output.float()
+ world_size = dist.get_world_size() if dist.is_initialized() else 1
+ Q = torch.exp(teacher_output / teacher_temp).t() # Q is K-by-B for consistency with notations from our paper
+ B = Q.shape[1] * world_size # number of samples to assign
+ K = Q.shape[0] # how many prototypes
+
+ # make the matrix sums to 1
+ sum_Q = torch.sum(Q)
+ if dist.is_initialized():
+ dist.all_reduce(sum_Q)
+ Q /= sum_Q
+
+ for it in range(n_iterations):
+ # normalize each row: total weight per prototype must be 1/K
+ sum_of_rows = torch.sum(Q, dim=1, keepdim=True)
+ if dist.is_initialized():
+ dist.all_reduce(sum_of_rows)
+ Q /= sum_of_rows
+ Q /= K
+
+ # normalize each column: total weight per sample must be 1/B
+ Q /= torch.sum(Q, dim=0, keepdim=True)
+ Q /= B
+
+ Q *= B # the columns must sum to 1 so that Q is an assignment
+ return Q.t()
+
+ def forward(self, student_output_list, teacher_out_softmaxed_centered_list):
+ """
+ Cross-entropy between softmax outputs of the teacher and student networks.
+ """
+ # TODO: Use cross_entropy_distribution here
+ total_loss = 0
+ for s in student_output_list:
+ lsm = F.log_softmax(s / self.student_temp, dim=-1)
+ for t in teacher_out_softmaxed_centered_list:
+ loss = torch.sum(t * lsm, dim=-1)
+ total_loss -= loss.mean()
+ return total_loss
+
+ @torch.no_grad()
+ def update_center(self, teacher_output):
+ self.reduce_center_update(teacher_output)
+
+ @torch.no_grad()
+ def reduce_center_update(self, teacher_output):
+ self.updated = False
+ self.len_teacher_output = len(teacher_output)
+ self.async_batch_center = torch.sum(teacher_output, dim=0, keepdim=True)
+ if dist.is_initialized():
+ self.reduce_handle = dist.all_reduce(self.async_batch_center, async_op=True)
+
+ @torch.no_grad()
+ def apply_center_update(self):
+ if self.updated is False:
+ world_size = dist.get_world_size() if dist.is_initialized() else 1
+
+ if self.reduce_handle is not None:
+ self.reduce_handle.wait()
+ _t = self.async_batch_center / (self.len_teacher_output * world_size)
+
+ self.center = self.center * self.center_momentum + _t * (1 - self.center_momentum)
+
+ self.updated = True
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/loss/ibot_patch_loss.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/loss/ibot_patch_loss.py
new file mode 100644
index 0000000000000000000000000000000000000000..16bc5cf634d661f1fa337304273f60dcd43c79c3
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/loss/ibot_patch_loss.py
@@ -0,0 +1,152 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+import torch
+import torch.distributed as dist
+import torch.nn.functional as F
+from torch import nn
+
+import logging
+
+
+logger = logging.getLogger("dinov2")
+
+
+try:
+ from xformers.ops import cross_entropy
+
+ def lossfunc(t, s, temp):
+ s = s.float()
+ t = t.float()
+ if s.ndim == 2:
+ return -cross_entropy(s.unsqueeze(0), t.unsqueeze(0), temp, bw_inplace=True).squeeze(0)
+ elif s.ndim == 3:
+ return -cross_entropy(s, t, temp, bw_inplace=True)
+
+except ImportError:
+
+ def lossfunc(t, s, temp):
+ return torch.sum(t * F.log_softmax(s / temp, dim=-1), dim=-1)
+
+
+class iBOTPatchLoss(nn.Module):
+ def __init__(self, patch_out_dim, student_temp=0.1, center_momentum=0.9):
+ super().__init__()
+ self.student_temp = student_temp
+ self.center_momentum = center_momentum
+ self.register_buffer("center", torch.zeros(1, 1, patch_out_dim))
+ self.updated = True
+ self.reduce_handle = None
+ self.len_teacher_patch_tokens = None
+ self.async_batch_center = None
+
+ @torch.no_grad()
+ def softmax_center_teacher(self, teacher_patch_tokens, teacher_temp):
+ self.apply_center_update()
+ # teacher centering and sharpening
+ #
+ # WARNING:
+ # as self.center is a float32, everything gets casted to float32 afterwards
+ #
+ # teacher_patch_tokens = teacher_patch_tokens.float()
+ # return F.softmax((teacher_patch_tokens.sub_(self.center.to(teacher_patch_tokens.dtype))).mul_(1 / teacher_temp), dim=-1)
+
+ return F.softmax((teacher_patch_tokens - self.center) / teacher_temp, dim=-1)
+
+ # this is experimental, keep everything in float16 and let's see what happens:
+ # return F.softmax((teacher_patch_tokens.sub_(self.center)) / teacher_temp, dim=-1)
+
+ @torch.no_grad()
+ def sinkhorn_knopp_teacher(self, teacher_output, teacher_temp, n_masked_patches_tensor, n_iterations=3):
+ teacher_output = teacher_output.float()
+ # world_size = dist.get_world_size() if dist.is_initialized() else 1
+ Q = torch.exp(teacher_output / teacher_temp).t() # Q is K-by-B for consistency with notations from our paper
+ # B = Q.shape[1] * world_size # number of samples to assign
+ B = n_masked_patches_tensor
+ dist.all_reduce(B)
+ K = Q.shape[0] # how many prototypes
+
+ # make the matrix sums to 1
+ sum_Q = torch.sum(Q)
+ if dist.is_initialized():
+ dist.all_reduce(sum_Q)
+ Q /= sum_Q
+
+ for it in range(n_iterations):
+ # normalize each row: total weight per prototype must be 1/K
+ sum_of_rows = torch.sum(Q, dim=1, keepdim=True)
+ if dist.is_initialized():
+ dist.all_reduce(sum_of_rows)
+ Q /= sum_of_rows
+ Q /= K
+
+ # normalize each column: total weight per sample must be 1/B
+ Q /= torch.sum(Q, dim=0, keepdim=True)
+ Q /= B
+
+ Q *= B # the columns must sum to 1 so that Q is an assignment
+ return Q.t()
+
+ def forward(self, student_patch_tokens, teacher_patch_tokens, student_masks_flat):
+ """
+ Cross-entropy between softmax outputs of the teacher and student networks.
+ student_patch_tokens: (B, N, D) tensor
+ teacher_patch_tokens: (B, N, D) tensor
+ student_masks_flat: (B, N) tensor
+ """
+ t = teacher_patch_tokens
+ s = student_patch_tokens
+ loss = torch.sum(t * F.log_softmax(s / self.student_temp, dim=-1), dim=-1)
+ loss = torch.sum(loss * student_masks_flat.float(), dim=-1) / student_masks_flat.sum(dim=-1).clamp(min=1.0)
+ return -loss.mean()
+
+ def forward_masked(
+ self,
+ student_patch_tokens_masked,
+ teacher_patch_tokens_masked,
+ student_masks_flat,
+ n_masked_patches=None,
+ masks_weight=None,
+ ):
+ t = teacher_patch_tokens_masked
+ s = student_patch_tokens_masked
+ # loss = torch.sum(t * F.log_softmax(s / self.student_temp, dim=-1), dim=-1)
+ loss = lossfunc(t, s, self.student_temp)
+ if masks_weight is None:
+ masks_weight = (
+ (1 / student_masks_flat.sum(-1).clamp(min=1.0))
+ .unsqueeze(-1)
+ .expand_as(student_masks_flat)[student_masks_flat]
+ )
+ if n_masked_patches is not None:
+ loss = loss[:n_masked_patches]
+ loss = loss * masks_weight
+ return -loss.sum() / student_masks_flat.shape[0]
+
+ @torch.no_grad()
+ def update_center(self, teacher_patch_tokens):
+ self.reduce_center_update(teacher_patch_tokens)
+
+ @torch.no_grad()
+ def reduce_center_update(self, teacher_patch_tokens):
+ self.updated = False
+ self.len_teacher_patch_tokens = len(teacher_patch_tokens)
+ self.async_batch_center = torch.sum(teacher_patch_tokens.mean(1), dim=0, keepdim=True)
+ if dist.is_initialized():
+ self.reduce_handle = dist.all_reduce(self.async_batch_center, async_op=True)
+
+ @torch.no_grad()
+ def apply_center_update(self):
+ if self.updated is False:
+ world_size = dist.get_world_size() if dist.is_initialized() else 1
+
+ if self.reduce_handle is not None:
+ self.reduce_handle.wait()
+ _t = self.async_batch_center / (self.len_teacher_patch_tokens * world_size)
+
+ self.center = self.center * self.center_momentum + _t * (1 - self.center_momentum)
+
+ self.updated = True
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/loss/koleo_loss.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/loss/koleo_loss.py
new file mode 100644
index 0000000000000000000000000000000000000000..e776d0426bb029cf48f25b0c94077720bc8421c4
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/loss/koleo_loss.py
@@ -0,0 +1,49 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+import logging
+
+import torch
+import torch.nn as nn
+import torch.nn.functional as F
+
+# import torch.distributed as dist
+
+
+logger = logging.getLogger("dinov2")
+
+
+class KoLeoLoss(nn.Module):
+ """Kozachenko-Leonenko entropic loss regularizer from Sablayrolles et al. - 2018 - Spreading vectors for similarity search"""
+
+ def __init__(self):
+ super().__init__()
+ self.pdist = nn.PairwiseDistance(2, eps=1e-8)
+
+ def pairwise_NNs_inner(self, x):
+ """
+ Pairwise nearest neighbors for L2-normalized vectors.
+ Uses Torch rather than Faiss to remain on GPU.
+ """
+ # parwise dot products (= inverse distance)
+ dots = torch.mm(x, x.t())
+ n = x.shape[0]
+ dots.view(-1)[:: (n + 1)].fill_(-1) # Trick to fill diagonal with -1
+ # max inner prod -> min distance
+ _, I = torch.max(dots, dim=1) # noqa: E741
+ return I
+
+ def forward(self, student_output, eps=1e-8):
+ """
+ Args:
+ student_output (BxD): backbone output of student
+ """
+ with torch.cuda.amp.autocast(enabled=False):
+ student_output = F.normalize(student_output, eps=eps, p=2, dim=-1)
+ I = self.pairwise_NNs_inner(student_output) # noqa: E741
+ distances = self.pdist(student_output, student_output[I]) # BxD, BxD -> B
+ loss = -torch.log(distances + eps).mean()
+ return loss
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/models/__init__.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/models/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..5e5a1f3832464f898752e57e865760e9864613cb
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/models/__init__.py
@@ -0,0 +1,41 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+import logging
+
+from . import vision_transformer as vits
+
+
+logger = logging.getLogger("dinov2")
+
+
+def build_model(args, only_teacher=False, img_size=224):
+ args.arch = args.arch.removesuffix("_memeff")
+ if "vit" in args.arch:
+ vit_kwargs = dict(
+ img_size=img_size,
+ patch_size=args.patch_size,
+ init_values=args.layerscale,
+ ffn_layer=args.ffn_layer,
+ block_chunks=args.block_chunks,
+ qkv_bias=args.qkv_bias,
+ proj_bias=args.proj_bias,
+ ffn_bias=args.ffn_bias,
+ )
+ teacher = vits.__dict__[args.arch](**vit_kwargs)
+ if only_teacher:
+ return teacher, teacher.embed_dim
+ student = vits.__dict__[args.arch](
+ **vit_kwargs,
+ drop_path_rate=args.drop_path_rate,
+ drop_path_uniform=args.drop_path_uniform,
+ )
+ embed_dim = student.embed_dim
+ return student, teacher, embed_dim
+
+
+def build_model_from_cfg(cfg, only_teacher=False):
+ return build_model(cfg.student, only_teacher=only_teacher, img_size=cfg.crops.global_crops_size)
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/models/vision_transformer.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/models/vision_transformer.py
new file mode 100644
index 0000000000000000000000000000000000000000..18e159a986336af813c8f0e505b946f42cd83e47
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/models/vision_transformer.py
@@ -0,0 +1,358 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+# References:
+# https://github.com/facebookresearch/dino/blob/main/vision_transformer.py
+# https://github.com/rwightman/pytorch-image-models/tree/master/timm/models/vision_transformer.py
+
+from functools import partial
+import math
+import logging
+from typing import Sequence, Tuple, Union, Callable
+
+import torch
+import torch.nn as nn
+import torch.utils.checkpoint
+from torch.nn.init import trunc_normal_
+
+from dinov2.layers import Mlp, PatchEmbed, SwiGLUFFNFused, MemEffAttention, NestedTensorBlock as Block
+
+
+logger = logging.getLogger("dinov2")
+
+
+def named_apply(fn: Callable, module: nn.Module, name="", depth_first=True, include_root=False) -> nn.Module:
+ if not depth_first and include_root:
+ fn(module=module, name=name)
+ for child_name, child_module in module.named_children():
+ child_name = ".".join((name, child_name)) if name else child_name
+ named_apply(fn=fn, module=child_module, name=child_name, depth_first=depth_first, include_root=True)
+ if depth_first and include_root:
+ fn(module=module, name=name)
+ return module
+
+
+class BlockChunk(nn.ModuleList):
+ def forward(self, x):
+ for b in self:
+ x = b(x)
+ return x
+
+
+class DinoVisionTransformer(nn.Module):
+ def __init__(
+ self,
+ img_size=224,
+ patch_size=16,
+ in_chans=3,
+ embed_dim=768,
+ depth=12,
+ num_heads=12,
+ mlp_ratio=4.0,
+ qkv_bias=True,
+ ffn_bias=True,
+ proj_bias=True,
+ drop_path_rate=0.0,
+ drop_path_uniform=False,
+ init_values=None, # for layerscale: None or 0 => no layerscale
+ embed_layer=PatchEmbed,
+ act_layer=nn.GELU,
+ block_fn=Block,
+ ffn_layer="mlp",
+ block_chunks=1,
+ ):
+ """
+ Args:
+ img_size (int, tuple): input image size
+ patch_size (int, tuple): patch size
+ in_chans (int): number of input channels
+ embed_dim (int): embedding dimension
+ depth (int): depth of transformer
+ num_heads (int): number of attention heads
+ mlp_ratio (int): ratio of mlp hidden dim to embedding dim
+ qkv_bias (bool): enable bias for qkv if True
+ proj_bias (bool): enable bias for proj in attn if True
+ ffn_bias (bool): enable bias for ffn if True
+ drop_path_rate (float): stochastic depth rate
+ drop_path_uniform (bool): apply uniform drop rate across blocks
+ weight_init (str): weight init scheme
+ init_values (float): layer-scale init values
+ embed_layer (nn.Module): patch embedding layer
+ act_layer (nn.Module): MLP activation layer
+ block_fn (nn.Module): transformer block class
+ ffn_layer (str): "mlp", "swiglu", "swiglufused" or "identity"
+ block_chunks: (int) split block sequence into block_chunks units for FSDP wrap
+ """
+ super().__init__()
+ norm_layer = partial(nn.LayerNorm, eps=1e-6)
+
+ self.num_features = self.embed_dim = embed_dim # num_features for consistency with other models
+ self.num_tokens = 1
+ self.n_blocks = depth
+ self.num_heads = num_heads
+ self.patch_size = patch_size
+
+ self.patch_embed = embed_layer(img_size=img_size, patch_size=patch_size, in_chans=in_chans, embed_dim=embed_dim)
+ num_patches = self.patch_embed.num_patches
+
+ self.cls_token = nn.Parameter(torch.zeros(1, 1, embed_dim))
+ self.pos_embed = nn.Parameter(torch.zeros(1, num_patches + self.num_tokens, embed_dim))
+
+ if drop_path_uniform is True:
+ dpr = [drop_path_rate] * depth
+ else:
+ dpr = [x.item() for x in torch.linspace(0, drop_path_rate, depth)] # stochastic depth decay rule
+
+ if ffn_layer == "mlp":
+ logger.info("using MLP layer as FFN")
+ ffn_layer = Mlp
+ elif ffn_layer == "swiglufused" or ffn_layer == "swiglu":
+ logger.info("using SwiGLU layer as FFN")
+ ffn_layer = SwiGLUFFNFused
+ elif ffn_layer == "identity":
+ logger.info("using Identity layer as FFN")
+
+ def f(*args, **kwargs):
+ return nn.Identity()
+
+ ffn_layer = f
+ else:
+ raise NotImplementedError
+
+ blocks_list = [
+ block_fn(
+ dim=embed_dim,
+ num_heads=num_heads,
+ mlp_ratio=mlp_ratio,
+ qkv_bias=qkv_bias,
+ proj_bias=proj_bias,
+ ffn_bias=ffn_bias,
+ drop_path=dpr[i],
+ norm_layer=norm_layer,
+ act_layer=act_layer,
+ ffn_layer=ffn_layer,
+ init_values=init_values,
+ )
+ for i in range(depth)
+ ]
+ if block_chunks > 0:
+ self.chunked_blocks = True
+ chunked_blocks = []
+ chunksize = depth // block_chunks
+ for i in range(0, depth, chunksize):
+ # this is to keep the block index consistent if we chunk the block list
+ chunked_blocks.append([nn.Identity()] * i + blocks_list[i : i + chunksize])
+ self.blocks = nn.ModuleList([BlockChunk(p) for p in chunked_blocks])
+ else:
+ self.chunked_blocks = False
+ self.blocks = nn.ModuleList(blocks_list)
+
+ self.norm = norm_layer(embed_dim)
+ self.head = nn.Identity()
+
+ self.mask_token = nn.Parameter(torch.zeros(1, embed_dim))
+
+ self.init_weights()
+
+ def init_weights(self):
+ trunc_normal_(self.pos_embed, std=0.02)
+ nn.init.normal_(self.cls_token, std=1e-6)
+ named_apply(init_weights_vit_timm, self)
+
+ def interpolate_pos_encoding(self, x, w, h):
+ previous_dtype = x.dtype
+ npatch = x.shape[1] - 1
+ N = self.pos_embed.shape[1] - 1
+ if npatch == N and w == h:
+ return self.pos_embed
+ pos_embed = self.pos_embed.float()
+ class_pos_embed = pos_embed[:, 0]
+ patch_pos_embed = pos_embed[:, 1:]
+ dim = x.shape[-1]
+ w0 = w // self.patch_size
+ h0 = h // self.patch_size
+ # we add a small number to avoid floating point error in the interpolation
+ # see discussion at https://github.com/facebookresearch/dino/issues/8
+ w0, h0 = w0 + 0.1, h0 + 0.1
+
+ patch_pos_embed = nn.functional.interpolate(
+ patch_pos_embed.reshape(1, int(math.sqrt(N)), int(math.sqrt(N)), dim).permute(0, 3, 1, 2),
+ scale_factor=(w0 / math.sqrt(N), h0 / math.sqrt(N)),
+ mode="bicubic",
+ )
+
+ assert int(w0) == patch_pos_embed.shape[-2] and int(h0) == patch_pos_embed.shape[-1]
+ patch_pos_embed = patch_pos_embed.permute(0, 2, 3, 1).view(1, -1, dim)
+ return torch.cat((class_pos_embed.unsqueeze(0), patch_pos_embed), dim=1).to(previous_dtype)
+
+ def prepare_tokens_with_masks(self, x, masks=None):
+ B, nc, w, h = x.shape
+ x = self.patch_embed(x)
+ if masks is not None:
+ x = torch.where(masks.unsqueeze(-1), self.mask_token.to(x.dtype).unsqueeze(0), x)
+
+ x = torch.cat((self.cls_token.expand(x.shape[0], -1, -1), x), dim=1)
+ x = x + self.interpolate_pos_encoding(x, w, h)
+
+ return x
+
+ def forward_features_list(self, x_list, masks_list):
+ x = [self.prepare_tokens_with_masks(x, masks) for x, masks in zip(x_list, masks_list)]
+ for blk in self.blocks:
+ x = blk(x)
+
+ all_x = x
+ output = []
+ for x, masks in zip(all_x, masks_list):
+ x_norm = self.norm(x)
+ output.append(
+ {
+ "x_norm_clstoken": x_norm[:, 0],
+ "x_norm_patchtokens": x_norm[:, 1:],
+ "x_prenorm": x,
+ "masks": masks,
+ }
+ )
+ return output
+
+ def forward_features(self, x, masks=None):
+ if isinstance(x, list):
+ return self.forward_features_list(x, masks)
+
+ x = self.prepare_tokens_with_masks(x, masks)
+
+ for blk in self.blocks:
+ x = blk(x)
+
+ x_norm = self.norm(x)
+ return {
+ "x_norm_clstoken": x_norm[:, 0],
+ "x_norm_patchtokens": x_norm[:, 1:],
+ "x_prenorm": x,
+ "masks": masks,
+ }
+
+ def _get_intermediate_layers_not_chunked(self, x, n=1):
+ x = self.prepare_tokens_with_masks(x)
+ # If n is an int, take the n last blocks. If it's a list, take them
+ output, total_block_len = [], len(self.blocks)
+ blocks_to_take = range(total_block_len - n, total_block_len) if isinstance(n, int) else n
+ for i, blk in enumerate(self.blocks):
+ x = blk(x)
+ if i in blocks_to_take:
+ output.append(x)
+ assert len(output) == len(blocks_to_take), f"only {len(output)} / {len(blocks_to_take)} blocks found"
+ return output
+
+ def _get_intermediate_layers_chunked(self, x, n=1):
+ x = self.prepare_tokens_with_masks(x)
+ output, i, total_block_len = [], 0, len(self.blocks[-1])
+ # If n is an int, take the n last blocks. If it's a list, take them
+ blocks_to_take = range(total_block_len - n, total_block_len) if isinstance(n, int) else n
+ for block_chunk in self.blocks:
+ for blk in block_chunk[i:]: # Passing the nn.Identity()
+ x = blk(x)
+ if i in blocks_to_take:
+ output.append(x)
+ i += 1
+ assert len(output) == len(blocks_to_take), f"only {len(output)} / {len(blocks_to_take)} blocks found"
+ return output
+
+ def get_intermediate_layers(
+ self,
+ x: torch.Tensor,
+ n: Union[int, Sequence] = 1, # Layers or n last layers to take
+ reshape: bool = False,
+ return_class_token: bool = False,
+ norm=True,
+ ) -> Tuple[Union[torch.Tensor, Tuple[torch.Tensor]]]:
+ if self.chunked_blocks:
+ outputs = self._get_intermediate_layers_chunked(x, n)
+ else:
+ outputs = self._get_intermediate_layers_not_chunked(x, n)
+ if norm:
+ outputs = [self.norm(out) for out in outputs]
+ class_tokens = [out[:, 0] for out in outputs]
+ outputs = [out[:, 1:] for out in outputs]
+ if reshape:
+ B, _, w, h = x.shape
+ outputs = [
+ out.reshape(B, w // self.patch_size, h // self.patch_size, -1).permute(0, 3, 1, 2).contiguous()
+ for out in outputs
+ ]
+ if return_class_token:
+ return tuple(zip(outputs, class_tokens))
+ return tuple(outputs)
+
+ def forward(self, *args, is_training=False, **kwargs):
+ ret = self.forward_features(*args, **kwargs)
+ if is_training:
+ return ret
+ else:
+ return self.head(ret["x_norm_clstoken"])
+
+
+def init_weights_vit_timm(module: nn.Module, name: str = ""):
+ """ViT weight initialization, original timm impl (for reproducibility)"""
+ if isinstance(module, nn.Linear):
+ trunc_normal_(module.weight, std=0.02)
+ if module.bias is not None:
+ nn.init.zeros_(module.bias)
+
+
+def vit_small(patch_size=16, **kwargs):
+ model = DinoVisionTransformer(
+ patch_size=patch_size,
+ embed_dim=384,
+ depth=12,
+ num_heads=6,
+ mlp_ratio=4,
+ block_fn=partial(Block, attn_class=MemEffAttention),
+ **kwargs,
+ )
+ return model
+
+
+def vit_base(patch_size=16, **kwargs):
+ model = DinoVisionTransformer(
+ patch_size=patch_size,
+ embed_dim=768,
+ depth=12,
+ num_heads=12,
+ mlp_ratio=4,
+ block_fn=partial(Block, attn_class=MemEffAttention),
+ **kwargs,
+ )
+ return model
+
+
+def vit_large(patch_size=16, **kwargs):
+ model = DinoVisionTransformer(
+ patch_size=patch_size,
+ embed_dim=1024,
+ depth=24,
+ num_heads=16,
+ mlp_ratio=4,
+ block_fn=partial(Block, attn_class=MemEffAttention),
+ **kwargs,
+ )
+ return model
+
+
+def vit_giant2(patch_size=16, **kwargs):
+ """
+ Close to ViT-giant, with embed-dim 1536 and 24 heads => embed-dim per head 64
+ """
+ model = DinoVisionTransformer(
+ patch_size=patch_size,
+ embed_dim=1536,
+ depth=40,
+ num_heads=24,
+ mlp_ratio=4,
+ block_fn=partial(Block, attn_class=MemEffAttention),
+ **kwargs,
+ )
+ return model
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/run/__init__.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/run/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..0952fcc3f57e34b3747962e9ebd6fc57aeea63fa
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/run/__init__.py
@@ -0,0 +1,5 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/run/eval/knn.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/run/eval/knn.py
new file mode 100644
index 0000000000000000000000000000000000000000..15d674b78b0629aa0f041c2426c894925469a0e8
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/run/eval/knn.py
@@ -0,0 +1,60 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+import logging
+import os
+import sys
+
+from dinov2.eval.knn import get_args_parser as get_knn_args_parser
+from dinov2.logging import setup_logging
+from dinov2.run.submit import get_args_parser, submit_jobs
+
+
+logger = logging.getLogger("dinov2")
+
+
+class Evaluator:
+ def __init__(self, args):
+ self.args = args
+
+ def __call__(self):
+ from dinov2.eval.knn import main as knn_main
+
+ self._setup_args()
+ knn_main(self.args)
+
+ def checkpoint(self):
+ import submitit
+
+ logger.info(f"Requeuing {self.args}")
+ empty = type(self)(self.args)
+ return submitit.helpers.DelayedSubmission(empty)
+
+ def _setup_args(self):
+ import submitit
+
+ job_env = submitit.JobEnvironment()
+ self.args.output_dir = self.args.output_dir.replace("%j", str(job_env.job_id))
+ logger.info(f"Process group: {job_env.num_tasks} tasks, rank: {job_env.global_rank}")
+ logger.info(f"Args: {self.args}")
+
+
+def main():
+ description = "Submitit launcher for DINOv2 k-NN evaluation"
+ knn_args_parser = get_knn_args_parser(add_help=False)
+ parents = [knn_args_parser]
+ args_parser = get_args_parser(description=description, parents=parents)
+ args = args_parser.parse_args()
+
+ setup_logging()
+
+ assert os.path.exists(args.config_file), "Configuration file does not exist!"
+ submit_jobs(Evaluator, args, name="dinov2:knn")
+ return 0
+
+
+if __name__ == "__main__":
+ sys.exit(main())
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/run/eval/linear.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/run/eval/linear.py
new file mode 100644
index 0000000000000000000000000000000000000000..f8c264762ac6bb82a3622c74e1e683ea5c6be437
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/run/eval/linear.py
@@ -0,0 +1,60 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+import logging
+import os
+import sys
+
+from dinov2.eval.linear import get_args_parser as get_linear_args_parser
+from dinov2.logging import setup_logging
+from dinov2.run.submit import get_args_parser, submit_jobs
+
+
+logger = logging.getLogger("dinov2")
+
+
+class Evaluator:
+ def __init__(self, args):
+ self.args = args
+
+ def __call__(self):
+ from dinov2.eval.linear import main as linear_main
+
+ self._setup_args()
+ linear_main(self.args)
+
+ def checkpoint(self):
+ import submitit
+
+ logger.info(f"Requeuing {self.args}")
+ empty = type(self)(self.args)
+ return submitit.helpers.DelayedSubmission(empty)
+
+ def _setup_args(self):
+ import submitit
+
+ job_env = submitit.JobEnvironment()
+ self.args.output_dir = self.args.output_dir.replace("%j", str(job_env.job_id))
+ logger.info(f"Process group: {job_env.num_tasks} tasks, rank: {job_env.global_rank}")
+ logger.info(f"Args: {self.args}")
+
+
+def main():
+ description = "Submitit launcher for DINOv2 linear evaluation"
+ linear_args_parser = get_linear_args_parser(add_help=False)
+ parents = [linear_args_parser]
+ args_parser = get_args_parser(description=description, parents=parents)
+ args = args_parser.parse_args()
+
+ setup_logging()
+
+ assert os.path.exists(args.config_file), "Configuration file does not exist!"
+ submit_jobs(Evaluator, args, name="dinov2:linear")
+ return 0
+
+
+if __name__ == "__main__":
+ sys.exit(main())
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/run/eval/log_regression.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/run/eval/log_regression.py
new file mode 100644
index 0000000000000000000000000000000000000000..9d3d5a5742792fc8d4ca3b39c15c47e8aa349bc7
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/run/eval/log_regression.py
@@ -0,0 +1,60 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+import logging
+import os
+import sys
+
+from dinov2.eval.log_regression import get_args_parser as get_log_regression_args_parser
+from dinov2.logging import setup_logging
+from dinov2.run.submit import get_args_parser, submit_jobs
+
+
+logger = logging.getLogger("dinov2")
+
+
+class Evaluator:
+ def __init__(self, args):
+ self.args = args
+
+ def __call__(self):
+ from dinov2.eval.log_regression import main as log_regression_main
+
+ self._setup_args()
+ log_regression_main(self.args)
+
+ def checkpoint(self):
+ import submitit
+
+ logger.info(f"Requeuing {self.args}")
+ empty = type(self)(self.args)
+ return submitit.helpers.DelayedSubmission(empty)
+
+ def _setup_args(self):
+ import submitit
+
+ job_env = submitit.JobEnvironment()
+ self.args.output_dir = self.args.output_dir.replace("%j", str(job_env.job_id))
+ logger.info(f"Process group: {job_env.num_tasks} tasks, rank: {job_env.global_rank}")
+ logger.info(f"Args: {self.args}")
+
+
+def main():
+ description = "Submitit launcher for DINOv2 logistic evaluation"
+ log_regression_args_parser = get_log_regression_args_parser(add_help=False)
+ parents = [log_regression_args_parser]
+ args_parser = get_args_parser(description=description, parents=parents)
+ args = args_parser.parse_args()
+
+ setup_logging()
+
+ assert os.path.exists(args.config_file), "Configuration file does not exist!"
+ submit_jobs(Evaluator, args, name="dinov2:logreg")
+ return 0
+
+
+if __name__ == "__main__":
+ sys.exit(main())
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/run/submit.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/run/submit.py
new file mode 100644
index 0000000000000000000000000000000000000000..68140f3d6d93dc67ccd7c45fe712eb15483d1ad6
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/run/submit.py
@@ -0,0 +1,123 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+import argparse
+import logging
+import os
+from pathlib import Path
+from typing import List, Optional
+
+import submitit
+
+from dinov2.utils.cluster import (
+ get_slurm_executor_parameters,
+ get_slurm_partition,
+ get_user_checkpoint_path,
+)
+
+
+logger = logging.getLogger("dinov2")
+
+
+def get_args_parser(
+ description: Optional[str] = None,
+ parents: Optional[List[argparse.ArgumentParser]] = None,
+ add_help: bool = True,
+) -> argparse.ArgumentParser:
+ parents = parents or []
+ slurm_partition = get_slurm_partition()
+ parser = argparse.ArgumentParser(
+ description=description,
+ parents=parents,
+ add_help=add_help,
+ )
+ parser.add_argument(
+ "--ngpus",
+ "--gpus",
+ "--gpus-per-node",
+ default=8,
+ type=int,
+ help="Number of GPUs to request on each node",
+ )
+ parser.add_argument(
+ "--nodes",
+ "--nnodes",
+ default=2,
+ type=int,
+ help="Number of nodes to request",
+ )
+ parser.add_argument(
+ "--timeout",
+ default=2800,
+ type=int,
+ help="Duration of the job",
+ )
+ parser.add_argument(
+ "--partition",
+ default=slurm_partition,
+ type=str,
+ help="Partition where to submit",
+ )
+ parser.add_argument(
+ "--use-volta32",
+ action="store_true",
+ help="Request V100-32GB GPUs",
+ )
+ parser.add_argument(
+ "--comment",
+ default="",
+ type=str,
+ help="Comment to pass to scheduler, e.g. priority message",
+ )
+ parser.add_argument(
+ "--exclude",
+ default="",
+ type=str,
+ help="Nodes to exclude",
+ )
+ return parser
+
+
+def get_shared_folder() -> Path:
+ user_checkpoint_path = get_user_checkpoint_path()
+ if user_checkpoint_path is None:
+ raise RuntimeError("Path to user checkpoint cannot be determined")
+ path = user_checkpoint_path / "experiments"
+ path.mkdir(exist_ok=True)
+ return path
+
+
+def submit_jobs(task_class, args, name: str):
+ if not args.output_dir:
+ args.output_dir = str(get_shared_folder() / "%j")
+
+ Path(args.output_dir).mkdir(parents=True, exist_ok=True)
+ executor = submitit.AutoExecutor(folder=args.output_dir, slurm_max_num_timeout=30)
+
+ kwargs = {}
+ if args.use_volta32:
+ kwargs["slurm_constraint"] = "volta32gb"
+ if args.comment:
+ kwargs["slurm_comment"] = args.comment
+ if args.exclude:
+ kwargs["slurm_exclude"] = args.exclude
+
+ executor_params = get_slurm_executor_parameters(
+ nodes=args.nodes,
+ num_gpus_per_node=args.ngpus,
+ timeout_min=args.timeout, # max is 60 * 72
+ slurm_signal_delay_s=120,
+ slurm_partition=args.partition,
+ **kwargs,
+ )
+ executor.update_parameters(name=name, **executor_params)
+
+ task = task_class(args)
+ job = executor.submit(task)
+
+ logger.info(f"Submitted job_id: {job.job_id}")
+ str_output_dir = os.path.abspath(args.output_dir).replace("%j", str(job.job_id))
+ logger.info(f"Logs and checkpoints will be saved at: {str_output_dir}")
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/run/train/train.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/run/train/train.py
new file mode 100644
index 0000000000000000000000000000000000000000..24716f2a314820a4cc15289fe0cb13ad52cf343c
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/run/train/train.py
@@ -0,0 +1,60 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+import logging
+import os
+import sys
+
+from dinov2.logging import setup_logging
+from dinov2.train import get_args_parser as get_train_args_parser
+from dinov2.run.submit import get_args_parser, submit_jobs
+
+
+logger = logging.getLogger("dinov2")
+
+
+class Trainer(object):
+ def __init__(self, args):
+ self.args = args
+
+ def __call__(self):
+ from dinov2.train import main as train_main
+
+ self._setup_args()
+ train_main(self.args)
+
+ def checkpoint(self):
+ import submitit
+
+ logger.info(f"Requeuing {self.args}")
+ empty = type(self)(self.args)
+ return submitit.helpers.DelayedSubmission(empty)
+
+ def _setup_args(self):
+ import submitit
+
+ job_env = submitit.JobEnvironment()
+ self.args.output_dir = self.args.output_dir.replace("%j", str(job_env.job_id))
+ logger.info(f"Process group: {job_env.num_tasks} tasks, rank: {job_env.global_rank}")
+ logger.info(f"Args: {self.args}")
+
+
+def main():
+ description = "Submitit launcher for DINOv2 training"
+ train_args_parser = get_train_args_parser(add_help=False)
+ parents = [train_args_parser]
+ args_parser = get_args_parser(description=description, parents=parents)
+ args = args_parser.parse_args()
+
+ setup_logging()
+
+ assert os.path.exists(args.config_file), "Configuration file does not exist!"
+ submit_jobs(Trainer, args, name="dinov2:train")
+ return 0
+
+
+if __name__ == "__main__":
+ sys.exit(main())
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/train/__init__.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/train/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..b0b66d17aa547ed5560e75a03f5c1587da2d4fd7
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/train/__init__.py
@@ -0,0 +1,8 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+from .train import get_args_parser, main
+from .ssl_meta_arch import SSLMetaArch
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/train/ssl_meta_arch.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/train/ssl_meta_arch.py
new file mode 100644
index 0000000000000000000000000000000000000000..86d0c2413f9abc61953d0e12b43a5a843d97d244
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/train/ssl_meta_arch.py
@@ -0,0 +1,403 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+from functools import partial
+import logging
+
+import torch
+from torch import nn
+
+from dinov2.loss import DINOLoss, iBOTPatchLoss, KoLeoLoss
+from dinov2.models import build_model_from_cfg
+from dinov2.layers import DINOHead
+from dinov2.utils.utils import has_batchnorms
+from dinov2.utils.param_groups import get_params_groups_with_decay, fuse_params_groups
+from dinov2.fsdp import get_fsdp_wrapper, ShardedGradScaler, get_fsdp_modules, reshard_fsdp_model
+
+from dinov2.models.vision_transformer import BlockChunk
+
+try:
+ from xformers.ops import fmha
+
+ XFORMERS_AVAILABLE = True
+except ImportError:
+ XFORMERS_AVAILABLE = False
+assert XFORMERS_AVAILABLE, "xFormers is required for DINOv2 training"
+
+
+logger = logging.getLogger("dinov2")
+
+
+class SSLMetaArch(nn.Module):
+ def __init__(self, cfg):
+ super().__init__()
+ self.cfg = cfg
+ self.fp16_scaler = ShardedGradScaler() if cfg.compute_precision.grad_scaler else None
+
+ student_model_dict = dict()
+ teacher_model_dict = dict()
+
+ student_backbone, teacher_backbone, embed_dim = build_model_from_cfg(cfg)
+ student_model_dict["backbone"] = student_backbone
+ teacher_model_dict["backbone"] = teacher_backbone
+ logger.info(f"OPTIONS -- architecture : embed_dim: {embed_dim}")
+
+ if cfg.student.pretrained_weights:
+ chkpt = torch.load(cfg.student.pretrained_weights)
+ logger.info(f"OPTIONS -- pretrained weights: loading from {cfg.student.pretrained_weights}")
+ student_backbone.load_state_dict(chkpt["model"], strict=False)
+
+ self.embed_dim = embed_dim
+ self.dino_out_dim = cfg.dino.head_n_prototypes
+
+ self.do_dino = cfg.dino.loss_weight > 0
+ self.do_koleo = cfg.dino.koleo_loss_weight > 0
+ self.do_ibot = cfg.ibot.loss_weight > 0
+ self.ibot_separate_head = cfg.ibot.separate_head
+
+ logger.info("OPTIONS -- DINO")
+ if self.do_dino:
+ logger.info(f"OPTIONS -- DINO -- loss_weight: {cfg.dino.loss_weight}")
+ logger.info(f"OPTIONS -- DINO -- head_n_prototypes: {cfg.dino.head_n_prototypes}")
+ logger.info(f"OPTIONS -- DINO -- head_bottleneck_dim: {cfg.dino.head_bottleneck_dim}")
+ logger.info(f"OPTIONS -- DINO -- head_hidden_dim: {cfg.dino.head_hidden_dim}")
+ self.dino_loss_weight = cfg.dino.loss_weight
+ dino_head = partial(
+ DINOHead,
+ in_dim=embed_dim,
+ out_dim=cfg.dino.head_n_prototypes,
+ hidden_dim=cfg.dino.head_hidden_dim,
+ bottleneck_dim=cfg.dino.head_bottleneck_dim,
+ nlayers=cfg.dino.head_nlayers,
+ )
+ self.dino_loss = DINOLoss(self.dino_out_dim)
+ if self.do_koleo:
+ logger.info("OPTIONS -- DINO -- applying KOLEO regularization")
+ self.koleo_loss = KoLeoLoss()
+
+ else:
+ logger.info("OPTIONS -- DINO -- not using DINO")
+
+ if self.do_dino or self.do_ibot:
+ student_model_dict["dino_head"] = dino_head()
+ teacher_model_dict["dino_head"] = dino_head()
+
+ logger.info("OPTIONS -- IBOT")
+ logger.info(f"OPTIONS -- IBOT -- loss_weight: {cfg.ibot.loss_weight}")
+ logger.info(f"OPTIONS -- IBOT masking -- ibot_mask_ratio_tuple: {cfg.ibot.mask_ratio_min_max}")
+ logger.info(f"OPTIONS -- IBOT masking -- ibot_mask_sample_probability: {cfg.ibot.mask_sample_probability}")
+ if self.do_ibot:
+ self.ibot_loss_weight = cfg.ibot.loss_weight
+ assert max(cfg.ibot.mask_ratio_min_max) > 0, "please provide a positive mask ratio tuple for ibot"
+ assert cfg.ibot.mask_sample_probability > 0, "please provide a positive mask probability for ibot"
+ self.ibot_out_dim = cfg.ibot.head_n_prototypes if self.ibot_separate_head else cfg.dino.head_n_prototypes
+ self.ibot_patch_loss = iBOTPatchLoss(self.ibot_out_dim)
+ if self.ibot_separate_head:
+ logger.info(f"OPTIONS -- IBOT -- loss_weight: {cfg.ibot.loss_weight}")
+ logger.info(f"OPTIONS -- IBOT -- head_n_prototypes: {cfg.ibot.head_n_prototypes}")
+ logger.info(f"OPTIONS -- IBOT -- head_bottleneck_dim: {cfg.ibot.head_bottleneck_dim}")
+ logger.info(f"OPTIONS -- IBOT -- head_hidden_dim: {cfg.ibot.head_hidden_dim}")
+ ibot_head = partial(
+ DINOHead,
+ in_dim=embed_dim,
+ out_dim=cfg.ibot.head_n_prototypes,
+ hidden_dim=cfg.ibot.head_hidden_dim,
+ bottleneck_dim=cfg.ibot.head_bottleneck_dim,
+ nlayers=cfg.ibot.head_nlayers,
+ )
+ student_model_dict["ibot_head"] = ibot_head()
+ teacher_model_dict["ibot_head"] = ibot_head()
+ else:
+ logger.info("OPTIONS -- IBOT -- head shared with DINO")
+
+ self.need_to_synchronize_fsdp_streams = True
+
+ self.student = nn.ModuleDict(student_model_dict)
+ self.teacher = nn.ModuleDict(teacher_model_dict)
+
+ # there is no backpropagation through the teacher, so no need for gradients
+ for p in self.teacher.parameters():
+ p.requires_grad = False
+ logger.info(f"Student and Teacher are built: they are both {cfg.student.arch} network.")
+
+ def forward(self, inputs):
+ raise NotImplementedError
+
+ def backprop_loss(self, loss):
+ if self.fp16_scaler is not None:
+ self.fp16_scaler.scale(loss).backward()
+ else:
+ loss.backward()
+
+ def forward_backward(self, images, teacher_temp):
+ n_global_crops = 2
+ assert n_global_crops == 2
+ n_local_crops = self.cfg.crops.local_crops_number
+
+ global_crops = images["collated_global_crops"].cuda(non_blocking=True)
+ local_crops = images["collated_local_crops"].cuda(non_blocking=True)
+
+ masks = images["collated_masks"].cuda(non_blocking=True)
+ mask_indices_list = images["mask_indices_list"].cuda(non_blocking=True)
+ n_masked_patches_tensor = images["n_masked_patches"].cuda(non_blocking=True)
+ n_masked_patches = mask_indices_list.shape[0]
+ upperbound = images["upperbound"]
+ masks_weight = images["masks_weight"].cuda(non_blocking=True)
+
+ n_local_crops_loss_terms = max(n_local_crops * n_global_crops, 1)
+ n_global_crops_loss_terms = (n_global_crops - 1) * n_global_crops
+
+ do_dino = self.do_dino
+ do_ibot = self.do_ibot
+
+ # loss scales
+ ibot_loss_scale = 1.0 / n_global_crops
+
+ # teacher output
+ @torch.no_grad()
+ def get_teacher_output():
+ x, n_global_crops_teacher = global_crops, n_global_crops
+ teacher_backbone_output_dict = self.teacher.backbone(x, is_training=True)
+ teacher_cls_tokens = teacher_backbone_output_dict["x_norm_clstoken"]
+ teacher_cls_tokens = teacher_cls_tokens.chunk(n_global_crops_teacher)
+ # watch out: these are chunked and cat'd in reverse so A is matched to B in the global crops dino loss
+ teacher_cls_tokens = torch.cat((teacher_cls_tokens[1], teacher_cls_tokens[0]))
+ ibot_teacher_patch_tokens = teacher_backbone_output_dict["x_norm_patchtokens"]
+ _dim = ibot_teacher_patch_tokens.shape[-1]
+ n_cls_tokens = teacher_cls_tokens.shape[0]
+
+ if do_ibot and not self.ibot_separate_head:
+ buffer_tensor_teacher = ibot_teacher_patch_tokens.new_zeros(upperbound + n_cls_tokens, _dim)
+ buffer_tensor_teacher[:n_cls_tokens].copy_(teacher_cls_tokens)
+ torch.index_select(
+ ibot_teacher_patch_tokens.flatten(0, 1),
+ dim=0,
+ index=mask_indices_list,
+ out=buffer_tensor_teacher[n_cls_tokens : n_cls_tokens + n_masked_patches],
+ )
+ tokens_after_head = self.teacher.dino_head(buffer_tensor_teacher)
+ teacher_cls_tokens_after_head = tokens_after_head[:n_cls_tokens]
+ masked_teacher_patch_tokens_after_head = tokens_after_head[
+ n_cls_tokens : n_cls_tokens + n_masked_patches
+ ]
+ elif do_ibot and self.ibot_separate_head:
+ buffer_tensor_teacher = ibot_teacher_patch_tokens.new_zeros(upperbound, _dim)
+ torch.index_select(
+ ibot_teacher_patch_tokens.flatten(0, 1),
+ dim=0,
+ index=mask_indices_list,
+ out=buffer_tensor_teacher[:n_masked_patches],
+ )
+ teacher_cls_tokens_after_head = self.teacher.dino_head(teacher_cls_tokens)
+ masked_teacher_patch_tokens_after_head = self.teacher.ibot_head(buffer_tensor_teacher)[
+ :n_masked_patches
+ ]
+ else:
+ teacher_cls_tokens_after_head = self.teacher.dino_head(teacher_cls_tokens)
+ masked_teacher_ibot_softmaxed_centered = None
+
+ if self.cfg.train.centering == "centering":
+ teacher_dino_softmaxed_centered_list = self.dino_loss.softmax_center_teacher(
+ teacher_cls_tokens_after_head, teacher_temp=teacher_temp
+ ).view(n_global_crops_teacher, -1, *teacher_cls_tokens_after_head.shape[1:])
+ self.dino_loss.update_center(teacher_cls_tokens_after_head)
+ if do_ibot:
+ masked_teacher_patch_tokens_after_head = masked_teacher_patch_tokens_after_head.unsqueeze(0)
+ masked_teacher_ibot_softmaxed_centered = self.ibot_patch_loss.softmax_center_teacher(
+ masked_teacher_patch_tokens_after_head[:, :n_masked_patches], teacher_temp=teacher_temp
+ )
+ masked_teacher_ibot_softmaxed_centered = masked_teacher_ibot_softmaxed_centered.squeeze(0)
+ self.ibot_patch_loss.update_center(masked_teacher_patch_tokens_after_head[:n_masked_patches])
+
+ elif self.cfg.train.centering == "sinkhorn_knopp":
+ teacher_dino_softmaxed_centered_list = self.dino_loss.sinkhorn_knopp_teacher(
+ teacher_cls_tokens_after_head, teacher_temp=teacher_temp
+ ).view(n_global_crops_teacher, -1, *teacher_cls_tokens_after_head.shape[1:])
+
+ if do_ibot:
+ masked_teacher_ibot_softmaxed_centered = self.ibot_patch_loss.sinkhorn_knopp_teacher(
+ masked_teacher_patch_tokens_after_head,
+ teacher_temp=teacher_temp,
+ n_masked_patches_tensor=n_masked_patches_tensor,
+ )
+
+ else:
+ raise NotImplementedError
+
+ return teacher_dino_softmaxed_centered_list, masked_teacher_ibot_softmaxed_centered
+
+ teacher_dino_softmaxed_centered_list, masked_teacher_ibot_softmaxed_centered = get_teacher_output()
+ reshard_fsdp_model(self.teacher)
+
+ loss_dict = {}
+
+ loss_accumulator = 0 # for backprop
+ student_global_backbone_output_dict, student_local_backbone_output_dict = self.student.backbone(
+ [global_crops, local_crops], masks=[masks, None], is_training=True
+ )
+
+ inputs_for_student_head_list = []
+
+ # 1a: local crops cls tokens
+ student_local_cls_tokens = student_local_backbone_output_dict["x_norm_clstoken"]
+ inputs_for_student_head_list.append(student_local_cls_tokens.unsqueeze(0))
+
+ # 1b: global crops cls tokens
+ student_global_cls_tokens = student_global_backbone_output_dict["x_norm_clstoken"]
+ inputs_for_student_head_list.append(student_global_cls_tokens.unsqueeze(0))
+
+ # 1c: global crops patch tokens
+ if do_ibot:
+ _dim = student_global_backbone_output_dict["x_norm_clstoken"].shape[-1]
+ ibot_student_patch_tokens = student_global_backbone_output_dict["x_norm_patchtokens"]
+ buffer_tensor_patch_tokens = ibot_student_patch_tokens.new_zeros(upperbound, _dim)
+ buffer_tensor_patch_tokens[:n_masked_patches].copy_(
+ torch.index_select(ibot_student_patch_tokens.flatten(0, 1), dim=0, index=mask_indices_list)
+ )
+ if not self.ibot_separate_head:
+ inputs_for_student_head_list.append(buffer_tensor_patch_tokens.unsqueeze(0))
+ else:
+ student_global_masked_patch_tokens_after_head = self.student.ibot_head(buffer_tensor_patch_tokens)[
+ :n_masked_patches
+ ]
+
+ # 2: run
+ _attn_bias, cat_inputs = fmha.BlockDiagonalMask.from_tensor_list(inputs_for_student_head_list)
+ outputs_list = _attn_bias.split(self.student.dino_head(cat_inputs))
+
+ # 3a: local crops cls tokens
+ student_local_cls_tokens_after_head = outputs_list.pop(0).squeeze(0)
+
+ # 3b: global crops cls tokens
+ student_global_cls_tokens_after_head = outputs_list.pop(0).squeeze(0)
+
+ # 3c: global crops patch tokens
+ if do_ibot and not self.ibot_separate_head:
+ student_global_masked_patch_tokens_after_head = outputs_list.pop(0).squeeze(0)[:n_masked_patches]
+
+ if n_local_crops > 0:
+ dino_local_crops_loss = self.dino_loss(
+ student_output_list=student_local_cls_tokens_after_head.chunk(n_local_crops),
+ teacher_out_softmaxed_centered_list=teacher_dino_softmaxed_centered_list,
+ ) / (n_global_crops_loss_terms + n_local_crops_loss_terms)
+
+ # store for display
+ loss_dict["dino_local_crops_loss"] = dino_local_crops_loss
+
+ # accumulate loss
+ loss_accumulator += self.dino_loss_weight * dino_local_crops_loss
+
+ # process global crops
+ loss_scales = 2 # this is here since we process global crops together
+
+ if do_dino:
+ # compute loss
+ dino_global_crops_loss = (
+ self.dino_loss(
+ student_output_list=[student_global_cls_tokens_after_head],
+ teacher_out_softmaxed_centered_list=[
+ teacher_dino_softmaxed_centered_list.flatten(0, 1)
+ ], # these were chunked and stacked in reverse so A is matched to B
+ )
+ * loss_scales
+ / (n_global_crops_loss_terms + n_local_crops_loss_terms)
+ )
+
+ loss_dict["dino_global_crops_loss"] = dino_global_crops_loss
+
+ # accumulate loss
+ loss_accumulator += self.dino_loss_weight * dino_global_crops_loss
+
+ student_cls_tokens = student_global_cls_tokens
+
+ if self.do_koleo:
+ koleo_loss = self.cfg.dino.koleo_loss_weight * sum(
+ self.koleo_loss(p) for p in student_cls_tokens.chunk(2)
+ ) # we don't apply koleo loss between cls tokens of a same image
+ loss_accumulator += koleo_loss
+ loss_dict["koleo_loss"] = (
+ koleo_loss / loss_scales
+ ) # this is to display the same losses as before but we can remove eventually
+
+ if do_ibot:
+ # compute loss
+ ibot_patch_loss = (
+ self.ibot_patch_loss.forward_masked(
+ student_global_masked_patch_tokens_after_head,
+ masked_teacher_ibot_softmaxed_centered,
+ student_masks_flat=masks,
+ n_masked_patches=n_masked_patches,
+ masks_weight=masks_weight,
+ )
+ * loss_scales
+ * ibot_loss_scale
+ )
+
+ # store for display
+ loss_dict["ibot_loss"] = ibot_patch_loss / 2
+
+ # accumulate loss
+ loss_accumulator += self.ibot_loss_weight * ibot_patch_loss
+
+ self.backprop_loss(loss_accumulator)
+
+ self.fsdp_synchronize_streams()
+
+ return loss_dict
+
+ def fsdp_synchronize_streams(self):
+ if self.need_to_synchronize_fsdp_streams:
+ torch.cuda.synchronize()
+ self.student.dino_head._streams = (
+ self.teacher.dino_head._streams
+ ) = self.student.backbone._streams = self.teacher.backbone._streams
+ self.need_to_synchronize_fsdp_streams = False
+
+ def update_teacher(self, m):
+ student_param_list = []
+ teacher_param_list = []
+ with torch.no_grad():
+ for k in self.student.keys():
+ for ms, mt in zip(get_fsdp_modules(self.student[k]), get_fsdp_modules(self.teacher[k])):
+ student_param_list += ms.params
+ teacher_param_list += mt.params
+ torch._foreach_mul_(teacher_param_list, m)
+ torch._foreach_add_(teacher_param_list, student_param_list, alpha=1 - m)
+
+ def train(self):
+ super().train()
+ self.teacher.eval()
+
+ def get_maybe_fused_params_for_submodel(self, m):
+ params_groups = get_params_groups_with_decay(
+ model=m,
+ lr_decay_rate=self.cfg.optim.layerwise_decay,
+ patch_embed_lr_mult=self.cfg.optim.patch_embed_lr_mult,
+ )
+ fused_params_groups = fuse_params_groups(params_groups)
+ logger.info("fusing param groups")
+
+ for g in fused_params_groups:
+ g["foreach"] = True
+ return fused_params_groups
+
+ def get_params_groups(self):
+ all_params_groups = []
+ for m in self.student.values():
+ all_params_groups += self.get_maybe_fused_params_for_submodel(m)
+ return all_params_groups
+
+ def prepare_for_distributed_training(self):
+ logger.info("DISTRIBUTED FSDP -- preparing model for distributed training")
+ if has_batchnorms(self.student):
+ raise NotImplementedError
+ # below will synchronize all student subnetworks across gpus:
+ for k, v in self.student.items():
+ self.teacher[k].load_state_dict(self.student[k].state_dict())
+ student_model_cfg = self.cfg.compute_precision.student[k]
+ self.student[k] = get_fsdp_wrapper(student_model_cfg, modules_to_wrap={BlockChunk})(self.student[k])
+ teacher_model_cfg = self.cfg.compute_precision.teacher[k]
+ self.teacher[k] = get_fsdp_wrapper(teacher_model_cfg, modules_to_wrap={BlockChunk})(self.teacher[k])
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/train/train.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/train/train.py
new file mode 100644
index 0000000000000000000000000000000000000000..5279b9c4317e56b5c0a9c39f7bf9bf56b04a1f8b
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/train/train.py
@@ -0,0 +1,319 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+import argparse
+import logging
+import math
+import os
+from functools import partial
+
+from fvcore.common.checkpoint import PeriodicCheckpointer
+import torch
+
+from dinov2.data import SamplerType, make_data_loader, make_dataset
+from dinov2.data import collate_data_and_cast, DataAugmentationDINO, MaskingGenerator
+import dinov2.distributed as distributed
+from dinov2.fsdp import FSDPCheckpointer
+from dinov2.logging import MetricLogger
+from dinov2.utils.config import setup
+from dinov2.utils.utils import CosineScheduler
+
+from dinov2.train.ssl_meta_arch import SSLMetaArch
+
+
+torch.backends.cuda.matmul.allow_tf32 = True # PyTorch 1.12 sets this to False by default
+logger = logging.getLogger("dinov2")
+
+
+def get_args_parser(add_help: bool = True):
+ parser = argparse.ArgumentParser("DINOv2 training", add_help=add_help)
+ parser.add_argument("--config-file", default="", metavar="FILE", help="path to config file")
+ parser.add_argument(
+ "--no-resume",
+ action="store_true",
+ help="Whether to not attempt to resume from the checkpoint directory. ",
+ )
+ parser.add_argument("--eval-only", action="store_true", help="perform evaluation only")
+ parser.add_argument("--eval", type=str, default="", help="Eval type to perform")
+ parser.add_argument(
+ "opts",
+ help="""
+Modify config options at the end of the command. For Yacs configs, use
+space-separated "PATH.KEY VALUE" pairs.
+For python-based LazyConfig, use "path.key=value".
+ """.strip(),
+ default=None,
+ nargs=argparse.REMAINDER,
+ )
+ parser.add_argument(
+ "--output-dir",
+ "--output_dir",
+ default="",
+ type=str,
+ help="Output directory to save logs and checkpoints",
+ )
+
+ return parser
+
+
+def build_optimizer(cfg, params_groups):
+ return torch.optim.AdamW(params_groups, betas=(cfg.optim.adamw_beta1, cfg.optim.adamw_beta2))
+
+
+def build_schedulers(cfg):
+ OFFICIAL_EPOCH_LENGTH = cfg.train.OFFICIAL_EPOCH_LENGTH
+ lr = dict(
+ base_value=cfg.optim["lr"],
+ final_value=cfg.optim["min_lr"],
+ total_iters=cfg.optim["epochs"] * OFFICIAL_EPOCH_LENGTH,
+ warmup_iters=cfg.optim["warmup_epochs"] * OFFICIAL_EPOCH_LENGTH,
+ start_warmup_value=0,
+ )
+ wd = dict(
+ base_value=cfg.optim["weight_decay"],
+ final_value=cfg.optim["weight_decay_end"],
+ total_iters=cfg.optim["epochs"] * OFFICIAL_EPOCH_LENGTH,
+ )
+ momentum = dict(
+ base_value=cfg.teacher["momentum_teacher"],
+ final_value=cfg.teacher["final_momentum_teacher"],
+ total_iters=cfg.optim["epochs"] * OFFICIAL_EPOCH_LENGTH,
+ )
+ teacher_temp = dict(
+ base_value=cfg.teacher["teacher_temp"],
+ final_value=cfg.teacher["teacher_temp"],
+ total_iters=cfg.teacher["warmup_teacher_temp_epochs"] * OFFICIAL_EPOCH_LENGTH,
+ warmup_iters=cfg.teacher["warmup_teacher_temp_epochs"] * OFFICIAL_EPOCH_LENGTH,
+ start_warmup_value=cfg.teacher["warmup_teacher_temp"],
+ )
+
+ lr_schedule = CosineScheduler(**lr)
+ wd_schedule = CosineScheduler(**wd)
+ momentum_schedule = CosineScheduler(**momentum)
+ teacher_temp_schedule = CosineScheduler(**teacher_temp)
+ last_layer_lr_schedule = CosineScheduler(**lr)
+
+ last_layer_lr_schedule.schedule[
+ : cfg.optim["freeze_last_layer_epochs"] * OFFICIAL_EPOCH_LENGTH
+ ] = 0 # mimicking the original schedules
+
+ logger.info("Schedulers ready.")
+
+ return (
+ lr_schedule,
+ wd_schedule,
+ momentum_schedule,
+ teacher_temp_schedule,
+ last_layer_lr_schedule,
+ )
+
+
+def apply_optim_scheduler(optimizer, lr, wd, last_layer_lr):
+ for param_group in optimizer.param_groups:
+ is_last_layer = param_group["is_last_layer"]
+ lr_multiplier = param_group["lr_multiplier"]
+ wd_multiplier = param_group["wd_multiplier"]
+ param_group["weight_decay"] = wd * wd_multiplier
+ param_group["lr"] = (last_layer_lr if is_last_layer else lr) * lr_multiplier
+
+
+def do_test(cfg, model, iteration):
+ new_state_dict = model.teacher.state_dict()
+
+ if distributed.is_main_process():
+ iterstring = str(iteration)
+ eval_dir = os.path.join(cfg.train.output_dir, "eval", iterstring)
+ os.makedirs(eval_dir, exist_ok=True)
+ # save teacher checkpoint
+ teacher_ckp_path = os.path.join(eval_dir, "teacher_checkpoint.pth")
+ torch.save({"teacher": new_state_dict}, teacher_ckp_path)
+
+
+def do_train(cfg, model, resume=False):
+ model.train()
+ inputs_dtype = torch.half
+ fp16_scaler = model.fp16_scaler # for mixed precision training
+
+ # setup optimizer
+
+ optimizer = build_optimizer(cfg, model.get_params_groups())
+ (
+ lr_schedule,
+ wd_schedule,
+ momentum_schedule,
+ teacher_temp_schedule,
+ last_layer_lr_schedule,
+ ) = build_schedulers(cfg)
+
+ # checkpointer
+ checkpointer = FSDPCheckpointer(model, cfg.train.output_dir, optimizer=optimizer, save_to_disk=True)
+
+ start_iter = checkpointer.resume_or_load(cfg.MODEL.WEIGHTS, resume=resume).get("iteration", -1) + 1
+
+ OFFICIAL_EPOCH_LENGTH = cfg.train.OFFICIAL_EPOCH_LENGTH
+ max_iter = cfg.optim.epochs * OFFICIAL_EPOCH_LENGTH
+
+ periodic_checkpointer = PeriodicCheckpointer(
+ checkpointer,
+ period=3 * OFFICIAL_EPOCH_LENGTH,
+ max_iter=max_iter,
+ max_to_keep=3,
+ )
+
+ # setup data preprocessing
+
+ img_size = cfg.crops.global_crops_size
+ patch_size = cfg.student.patch_size
+ n_tokens = (img_size // patch_size) ** 2
+ mask_generator = MaskingGenerator(
+ input_size=(img_size // patch_size, img_size // patch_size),
+ max_num_patches=0.5 * img_size // patch_size * img_size // patch_size,
+ )
+
+ data_transform = DataAugmentationDINO(
+ cfg.crops.global_crops_scale,
+ cfg.crops.local_crops_scale,
+ cfg.crops.local_crops_number,
+ global_crops_size=cfg.crops.global_crops_size,
+ local_crops_size=cfg.crops.local_crops_size,
+ )
+
+ collate_fn = partial(
+ collate_data_and_cast,
+ mask_ratio_tuple=cfg.ibot.mask_ratio_min_max,
+ mask_probability=cfg.ibot.mask_sample_probability,
+ n_tokens=n_tokens,
+ mask_generator=mask_generator,
+ dtype=inputs_dtype,
+ )
+
+ # setup data loader
+
+ dataset = make_dataset(
+ dataset_str=cfg.train.dataset_path,
+ transform=data_transform,
+ target_transform=lambda _: (),
+ )
+ # sampler_type = SamplerType.INFINITE
+ sampler_type = SamplerType.SHARDED_INFINITE
+ data_loader = make_data_loader(
+ dataset=dataset,
+ batch_size=cfg.train.batch_size_per_gpu,
+ num_workers=cfg.train.num_workers,
+ shuffle=True,
+ seed=start_iter, # TODO: Fix this -- cfg.train.seed
+ sampler_type=sampler_type,
+ sampler_advance=0, # TODO(qas): fix this -- start_iter * cfg.train.batch_size_per_gpu,
+ drop_last=True,
+ collate_fn=collate_fn,
+ )
+
+ # training loop
+
+ iteration = start_iter
+
+ logger.info("Starting training from iteration {}".format(start_iter))
+ metrics_file = os.path.join(cfg.train.output_dir, "training_metrics.json")
+ metric_logger = MetricLogger(delimiter=" ", output_file=metrics_file)
+ header = "Training"
+
+ for data in metric_logger.log_every(
+ data_loader,
+ 10,
+ header,
+ max_iter,
+ start_iter,
+ ):
+ current_batch_size = data["collated_global_crops"].shape[0] / 2
+ if iteration > max_iter:
+ return
+
+ # apply schedules
+
+ lr = lr_schedule[iteration]
+ wd = wd_schedule[iteration]
+ mom = momentum_schedule[iteration]
+ teacher_temp = teacher_temp_schedule[iteration]
+ last_layer_lr = last_layer_lr_schedule[iteration]
+ apply_optim_scheduler(optimizer, lr, wd, last_layer_lr)
+
+ # compute losses
+
+ optimizer.zero_grad(set_to_none=True)
+ loss_dict = model.forward_backward(data, teacher_temp=teacher_temp)
+
+ # clip gradients
+
+ if fp16_scaler is not None:
+ if cfg.optim.clip_grad:
+ fp16_scaler.unscale_(optimizer)
+ for v in model.student.values():
+ v.clip_grad_norm_(cfg.optim.clip_grad)
+ fp16_scaler.step(optimizer)
+ fp16_scaler.update()
+ else:
+ if cfg.optim.clip_grad:
+ for v in model.student.values():
+ v.clip_grad_norm_(cfg.optim.clip_grad)
+ optimizer.step()
+
+ # perform teacher EMA update
+
+ model.update_teacher(mom)
+
+ # logging
+
+ if distributed.get_global_size() > 1:
+ for v in loss_dict.values():
+ torch.distributed.all_reduce(v)
+ loss_dict_reduced = {k: v.item() / distributed.get_global_size() for k, v in loss_dict.items()}
+
+ if math.isnan(sum(loss_dict_reduced.values())):
+ logger.info("NaN detected")
+ raise AssertionError
+ losses_reduced = sum(loss for loss in loss_dict_reduced.values())
+
+ metric_logger.update(lr=lr)
+ metric_logger.update(wd=wd)
+ metric_logger.update(mom=mom)
+ metric_logger.update(last_layer_lr=last_layer_lr)
+ metric_logger.update(current_batch_size=current_batch_size)
+ metric_logger.update(total_loss=losses_reduced, **loss_dict_reduced)
+
+ # checkpointing and testing
+
+ if cfg.evaluation.eval_period_iterations > 0 and (iteration + 1) % cfg.evaluation.eval_period_iterations == 0:
+ do_test(cfg, model, f"training_{iteration}")
+ torch.cuda.synchronize()
+ periodic_checkpointer.step(iteration)
+
+ iteration = iteration + 1
+ metric_logger.synchronize_between_processes()
+ return {k: meter.global_avg for k, meter in metric_logger.meters.items()}
+
+
+def main(args):
+ cfg = setup(args)
+
+ model = SSLMetaArch(cfg).to(torch.device("cuda"))
+ model.prepare_for_distributed_training()
+
+ logger.info("Model:\n{}".format(model))
+ if args.eval_only:
+ iteration = (
+ FSDPCheckpointer(model, save_dir=cfg.train.output_dir)
+ .resume_or_load(cfg.MODEL.WEIGHTS, resume=not args.no_resume)
+ .get("iteration", -1)
+ + 1
+ )
+ return do_test(cfg, model, f"manual_{iteration}")
+
+ do_train(cfg, model, resume=not args.no_resume)
+
+
+if __name__ == "__main__":
+ args = get_args_parser(add_help=True).parse_args()
+ main(args)
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/utils/__init__.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/utils/__init__.py
new file mode 100644
index 0000000000000000000000000000000000000000..0952fcc3f57e34b3747962e9ebd6fc57aeea63fa
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/utils/__init__.py
@@ -0,0 +1,5 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/utils/cluster.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/utils/cluster.py
new file mode 100644
index 0000000000000000000000000000000000000000..8d98c05d68aa6e9dc165df3db06bd70d999b3fda
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/utils/cluster.py
@@ -0,0 +1,96 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+from enum import Enum
+import os
+from pathlib import Path
+from typing import Any, Dict, Optional
+
+
+class ClusterType(Enum):
+ AWS = "aws"
+ FAIR = "fair"
+ RSC = "rsc"
+
+
+def _guess_cluster_type() -> ClusterType:
+ uname = os.uname()
+ if uname.sysname == "Linux":
+ if uname.release.endswith("-aws"):
+ # Linux kernel versions on AWS instances are of the form "5.4.0-1051-aws"
+ return ClusterType.AWS
+ elif uname.nodename.startswith("rsc"):
+ # Linux kernel versions on RSC instances are standard ones but hostnames start with "rsc"
+ return ClusterType.RSC
+
+ return ClusterType.FAIR
+
+
+def get_cluster_type(cluster_type: Optional[ClusterType] = None) -> Optional[ClusterType]:
+ if cluster_type is None:
+ return _guess_cluster_type()
+
+ return cluster_type
+
+
+def get_checkpoint_path(cluster_type: Optional[ClusterType] = None) -> Optional[Path]:
+ cluster_type = get_cluster_type(cluster_type)
+ if cluster_type is None:
+ return None
+
+ CHECKPOINT_DIRNAMES = {
+ ClusterType.AWS: "checkpoints",
+ ClusterType.FAIR: "checkpoint",
+ ClusterType.RSC: "checkpoint/dino",
+ }
+ return Path("/") / CHECKPOINT_DIRNAMES[cluster_type]
+
+
+def get_user_checkpoint_path(cluster_type: Optional[ClusterType] = None) -> Optional[Path]:
+ checkpoint_path = get_checkpoint_path(cluster_type)
+ if checkpoint_path is None:
+ return None
+
+ username = os.environ.get("USER")
+ assert username is not None
+ return checkpoint_path / username
+
+
+def get_slurm_partition(cluster_type: Optional[ClusterType] = None) -> Optional[str]:
+ cluster_type = get_cluster_type(cluster_type)
+ if cluster_type is None:
+ return None
+
+ SLURM_PARTITIONS = {
+ ClusterType.AWS: "learnlab",
+ ClusterType.FAIR: "learnlab",
+ ClusterType.RSC: "learn",
+ }
+ return SLURM_PARTITIONS[cluster_type]
+
+
+def get_slurm_executor_parameters(
+ nodes: int, num_gpus_per_node: int, cluster_type: Optional[ClusterType] = None, **kwargs
+) -> Dict[str, Any]:
+ # create default parameters
+ params = {
+ "mem_gb": 0, # Requests all memory on a node, see https://slurm.schedmd.com/sbatch.html
+ "gpus_per_node": num_gpus_per_node,
+ "tasks_per_node": num_gpus_per_node, # one task per GPU
+ "cpus_per_task": 10,
+ "nodes": nodes,
+ "slurm_partition": get_slurm_partition(cluster_type),
+ }
+ # apply cluster-specific adjustments
+ cluster_type = get_cluster_type(cluster_type)
+ if cluster_type == ClusterType.AWS:
+ params["cpus_per_task"] = 12
+ del params["mem_gb"]
+ elif cluster_type == ClusterType.RSC:
+ params["cpus_per_task"] = 12
+ # set additional parameters / apply overrides
+ params.update(kwargs)
+ return params
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/utils/config.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/utils/config.py
new file mode 100644
index 0000000000000000000000000000000000000000..e5ce0194904c19feabd75e0e9f339ef938655935
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/utils/config.py
@@ -0,0 +1,73 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+import math
+import logging
+import os
+
+from omegaconf import OmegaConf
+
+import dinov2.distributed as distributed
+from dinov2.logging import setup_logging
+from dinov2.utils import utils
+from dinov2.configs import dinov2_default_config
+
+
+logger = logging.getLogger("dinov2")
+
+
+def apply_scaling_rules_to_cfg(cfg): # to fix
+ if cfg.optim.scaling_rule == "sqrt_wrt_1024":
+ base_lr = cfg.optim.base_lr
+ cfg.optim.lr = base_lr
+ cfg.optim.lr *= math.sqrt(cfg.train.batch_size_per_gpu * distributed.get_global_size() / 1024.0)
+ logger.info(f"sqrt scaling learning rate; base: {base_lr}, new: {cfg.optim.lr}")
+ else:
+ raise NotImplementedError
+ return cfg
+
+
+def write_config(cfg, output_dir, name="config.yaml"):
+ logger.info(OmegaConf.to_yaml(cfg))
+ saved_cfg_path = os.path.join(output_dir, name)
+ with open(saved_cfg_path, "w") as f:
+ OmegaConf.save(config=cfg, f=f)
+ return saved_cfg_path
+
+
+def get_cfg_from_args(args):
+ args.output_dir = os.path.abspath(args.output_dir)
+ args.opts += [f"train.output_dir={args.output_dir}"]
+ default_cfg = OmegaConf.create(dinov2_default_config)
+ cfg = OmegaConf.load(args.config_file)
+ cfg = OmegaConf.merge(default_cfg, cfg, OmegaConf.from_cli(args.opts))
+ return cfg
+
+
+def default_setup(args):
+ distributed.enable(overwrite=True)
+ seed = getattr(args, "seed", 0)
+ rank = distributed.get_global_rank()
+
+ global logger
+ setup_logging(output=args.output_dir, level=logging.INFO)
+ logger = logging.getLogger("dinov2")
+
+ # utils.fix_random_seeds(seed + rank)
+ logger.info("git:\n {}\n".format(utils.get_sha()))
+ logger.info("\n".join("%s: %s" % (k, str(v)) for k, v in sorted(dict(vars(args)).items())))
+
+
+def setup(args):
+ """
+ Create configs and perform basic setups.
+ """
+ cfg = get_cfg_from_args(args)
+ os.makedirs(args.output_dir, exist_ok=True)
+ default_setup(args)
+ apply_scaling_rules_to_cfg(cfg)
+ write_config(cfg, args.output_dir)
+ return cfg
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/utils/dtype.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/utils/dtype.py
new file mode 100644
index 0000000000000000000000000000000000000000..cef122b25ff3533e004799a1d977f63eb213fee0
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/utils/dtype.py
@@ -0,0 +1,38 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+
+from typing import Dict, Union
+
+import numpy as np
+import torch
+
+
+TypeSpec = Union[str, np.dtype, torch.dtype]
+
+
+_NUMPY_TO_TORCH_DTYPE: Dict[np.dtype, torch.dtype] = {
+ np.dtype("bool"): torch.bool,
+ np.dtype("uint8"): torch.uint8,
+ np.dtype("int8"): torch.int8,
+ np.dtype("int16"): torch.int16,
+ np.dtype("int32"): torch.int32,
+ np.dtype("int64"): torch.int64,
+ np.dtype("float16"): torch.float16,
+ np.dtype("float32"): torch.float32,
+ np.dtype("float64"): torch.float64,
+ np.dtype("complex64"): torch.complex64,
+ np.dtype("complex128"): torch.complex128,
+}
+
+
+def as_torch_dtype(dtype: TypeSpec) -> torch.dtype:
+ if isinstance(dtype, torch.dtype):
+ return dtype
+ if isinstance(dtype, str):
+ dtype = np.dtype(dtype)
+ assert isinstance(dtype, np.dtype), f"Expected an instance of nunpy dtype, got {type(dtype)}"
+ return _NUMPY_TO_TORCH_DTYPE[dtype]
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/utils/param_groups.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/utils/param_groups.py
new file mode 100644
index 0000000000000000000000000000000000000000..d707e70cc11591858d4166410d6ed80621cd49ff
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/utils/param_groups.py
@@ -0,0 +1,94 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+from collections import defaultdict
+import logging
+
+
+logger = logging.getLogger("dinov2")
+
+
+def get_vit_lr_decay_rate(name, lr_decay_rate=1.0, num_layers=12, force_is_backbone=False, chunked_blocks=False):
+ """
+ Calculate lr decay rate for different ViT blocks.
+ Args:
+ name (string): parameter name.
+ lr_decay_rate (float): base lr decay rate.
+ num_layers (int): number of ViT blocks.
+ Returns:
+ lr decay rate for the given parameter.
+ """
+ layer_id = num_layers + 1
+ if name.startswith("backbone") or force_is_backbone:
+ if ".pos_embed" in name or ".patch_embed" in name or ".mask_token" in name or ".cls_token" in name:
+ layer_id = 0
+ elif force_is_backbone and (
+ "pos_embed" in name or "patch_embed" in name or "mask_token" in name or "cls_token" in name
+ ):
+ layer_id = 0
+ elif ".blocks." in name and ".residual." not in name:
+ layer_id = int(name[name.find(".blocks.") :].split(".")[2]) + 1
+ elif chunked_blocks and "blocks." in name and "residual." not in name:
+ layer_id = int(name[name.find("blocks.") :].split(".")[2]) + 1
+ elif "blocks." in name and "residual." not in name:
+ layer_id = int(name[name.find("blocks.") :].split(".")[1]) + 1
+
+ return lr_decay_rate ** (num_layers + 1 - layer_id)
+
+
+def get_params_groups_with_decay(model, lr_decay_rate=1.0, patch_embed_lr_mult=1.0):
+ chunked_blocks = False
+ if hasattr(model, "n_blocks"):
+ logger.info("chunked fsdp")
+ n_blocks = model.n_blocks
+ chunked_blocks = model.chunked_blocks
+ elif hasattr(model, "blocks"):
+ logger.info("first code branch")
+ n_blocks = len(model.blocks)
+ elif hasattr(model, "backbone"):
+ logger.info("second code branch")
+ n_blocks = len(model.backbone.blocks)
+ else:
+ logger.info("else code branch")
+ n_blocks = 0
+ all_param_groups = []
+
+ for name, param in model.named_parameters():
+ name = name.replace("_fsdp_wrapped_module.", "")
+ if not param.requires_grad:
+ continue
+ decay_rate = get_vit_lr_decay_rate(
+ name, lr_decay_rate, num_layers=n_blocks, force_is_backbone=n_blocks > 0, chunked_blocks=chunked_blocks
+ )
+ d = {"params": param, "is_last_layer": False, "lr_multiplier": decay_rate, "wd_multiplier": 1.0, "name": name}
+
+ if "last_layer" in name:
+ d.update({"is_last_layer": True})
+
+ if name.endswith(".bias") or "norm" in name or "gamma" in name:
+ d.update({"wd_multiplier": 0.0})
+
+ if "patch_embed" in name:
+ d.update({"lr_multiplier": d["lr_multiplier"] * patch_embed_lr_mult})
+
+ all_param_groups.append(d)
+ logger.info(f"""{name}: lr_multiplier: {d["lr_multiplier"]}, wd_multiplier: {d["wd_multiplier"]}""")
+
+ return all_param_groups
+
+
+def fuse_params_groups(all_params_groups, keys=("lr_multiplier", "wd_multiplier", "is_last_layer")):
+ fused_params_groups = defaultdict(lambda: {"params": []})
+ for d in all_params_groups:
+ identifier = ""
+ for k in keys:
+ identifier += k + str(d[k]) + "_"
+
+ for k in keys:
+ fused_params_groups[identifier][k] = d[k]
+ fused_params_groups[identifier]["params"].append(d["params"])
+
+ return fused_params_groups.values()
diff --git a/depth/torchhub/facebookresearch_dinov2_main/dinov2/utils/utils.py b/depth/torchhub/facebookresearch_dinov2_main/dinov2/utils/utils.py
new file mode 100644
index 0000000000000000000000000000000000000000..53e63eb427f6d5396c8dc153ab07e825c72b68b4
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/dinov2/utils/utils.py
@@ -0,0 +1,96 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+import logging
+import os
+import random
+import subprocess
+from urllib.parse import urlparse
+
+import numpy as np
+import torch
+from torch import nn
+
+
+logger = logging.getLogger("dinov2")
+
+
+def load_pretrained_weights(model, pretrained_weights, checkpoint_key):
+ if urlparse(pretrained_weights).scheme: # If it looks like an URL
+ state_dict = torch.hub.load_state_dict_from_url(pretrained_weights, map_location="cpu")
+ else:
+ state_dict = torch.load(pretrained_weights, map_location="cpu")
+ if checkpoint_key is not None and checkpoint_key in state_dict:
+ logger.info(f"Take key {checkpoint_key} in provided checkpoint dict")
+ state_dict = state_dict[checkpoint_key]
+ # remove `module.` prefix
+ state_dict = {k.replace("module.", ""): v for k, v in state_dict.items()}
+ # remove `backbone.` prefix induced by multicrop wrapper
+ state_dict = {k.replace("backbone.", ""): v for k, v in state_dict.items()}
+ msg = model.load_state_dict(state_dict, strict=False)
+ logger.info("Pretrained weights found at {} and loaded with msg: {}".format(pretrained_weights, msg))
+
+
+def fix_random_seeds(seed=31):
+ """
+ Fix random seeds.
+ """
+ torch.manual_seed(seed)
+ torch.cuda.manual_seed_all(seed)
+ np.random.seed(seed)
+ random.seed(seed)
+
+
+def get_sha():
+ cwd = os.path.dirname(os.path.abspath(__file__))
+
+ def _run(command):
+ return subprocess.check_output(command, cwd=cwd).decode("ascii").strip()
+
+ sha = "N/A"
+ diff = "clean"
+ branch = "N/A"
+ try:
+ sha = _run(["git", "rev-parse", "HEAD"])
+ subprocess.check_output(["git", "diff"], cwd=cwd)
+ diff = _run(["git", "diff-index", "HEAD"])
+ diff = "has uncommitted changes" if diff else "clean"
+ branch = _run(["git", "rev-parse", "--abbrev-ref", "HEAD"])
+ except Exception:
+ pass
+ message = f"sha: {sha}, status: {diff}, branch: {branch}"
+ return message
+
+
+class CosineScheduler(object):
+ def __init__(self, base_value, final_value, total_iters, warmup_iters=0, start_warmup_value=0, freeze_iters=0):
+ super().__init__()
+ self.final_value = final_value
+ self.total_iters = total_iters
+
+ freeze_schedule = np.zeros((freeze_iters))
+
+ warmup_schedule = np.linspace(start_warmup_value, base_value, warmup_iters)
+
+ iters = np.arange(total_iters - warmup_iters - freeze_iters)
+ schedule = final_value + 0.5 * (base_value - final_value) * (1 + np.cos(np.pi * iters / len(iters)))
+ self.schedule = np.concatenate((freeze_schedule, warmup_schedule, schedule))
+
+ assert len(self.schedule) == self.total_iters
+
+ def __getitem__(self, it):
+ if it >= self.total_iters:
+ return self.final_value
+ else:
+ return self.schedule[it]
+
+
+def has_batchnorms(model):
+ bn_types = (nn.BatchNorm1d, nn.BatchNorm2d, nn.BatchNorm3d, nn.SyncBatchNorm)
+ for name, module in model.named_modules():
+ if isinstance(module, bn_types):
+ return True
+ return False
diff --git a/depth/torchhub/facebookresearch_dinov2_main/hubconf.py b/depth/torchhub/facebookresearch_dinov2_main/hubconf.py
new file mode 100644
index 0000000000000000000000000000000000000000..b36b42cd2136182ea956d8be785cf492418163d8
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/hubconf.py
@@ -0,0 +1,162 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+#
+# This source code is licensed under the Apache License, Version 2.0
+# found in the LICENSE file in the root directory of this source tree.
+
+from enum import Enum
+from typing import Union
+
+import torch
+
+_DINOV2_BASE_URL = "https://dl.fbaipublicfiles.com/dinov2"
+
+
+def _make_dinov2_model_name(arch_name: str, patch_size: int, num_register_tokens: int = 0) -> str:
+ compact_arch_name = arch_name.replace("_", "")[:4]
+ registers_suffix = f"_reg{num_register_tokens}" if num_register_tokens else ""
+ return f"dinov2_{compact_arch_name}{patch_size}{registers_suffix}"
+
+
+class Weights(Enum):
+ LVD142M = "LVD142M"
+
+
+def _make_dinov2_model(
+ *,
+ arch_name: str = "vit_large",
+ img_size: int = 518,
+ patch_size: int = 14,
+ init_values: float = 1.0,
+ ffn_layer: str = "mlp",
+ block_chunks: int = 0,
+ num_register_tokens: int = 0,
+ interpolate_antialias: bool = False,
+ interpolate_offset: float = 0.1,
+ pretrained: bool = True,
+ weights: Union[Weights, str] = Weights.LVD142M,
+ **kwargs,
+):
+ import vision_transformer as vits
+
+ if isinstance(weights, str):
+ try:
+ weights = Weights[weights]
+ except KeyError:
+ raise AssertionError(f"Unsupported weights: {weights}")
+
+ model_base_name = _make_dinov2_model_name(arch_name, patch_size)
+ vit_kwargs = dict(
+ img_size=img_size,
+ patch_size=patch_size,
+ init_values=init_values,
+ ffn_layer=ffn_layer,
+ block_chunks=block_chunks,
+ num_register_tokens=num_register_tokens,
+ interpolate_antialias=interpolate_antialias,
+ interpolate_offset=interpolate_offset,
+ )
+ vit_kwargs.update(**kwargs)
+ model = vits.__dict__[arch_name](**vit_kwargs)
+
+ if pretrained:
+ model_full_name = _make_dinov2_model_name(arch_name, patch_size, num_register_tokens)
+ url = _DINOV2_BASE_URL + f"/{model_base_name}/{model_full_name}_pretrain.pth"
+ state_dict = torch.hub.load_state_dict_from_url(url, map_location="cpu")
+ model.load_state_dict(state_dict, strict=True)
+
+ return model
+
+
+def dinov2_vits14(*, pretrained: bool = True, weights: Union[Weights, str] = Weights.LVD142M, **kwargs):
+ """
+ DINOv2 ViT-S/14 model (optionally) pretrained on the LVD-142M dataset.
+ """
+ return _make_dinov2_model(arch_name="vit_small", pretrained=pretrained, weights=weights, **kwargs)
+
+
+def dinov2_vitb14(*, pretrained: bool = True, weights: Union[Weights, str] = Weights.LVD142M, **kwargs):
+ """
+ DINOv2 ViT-B/14 model (optionally) pretrained on the LVD-142M dataset.
+ """
+ return _make_dinov2_model(arch_name="vit_base", pretrained=pretrained, weights=weights, **kwargs)
+
+
+def dinov2_vitl14(*, pretrained: bool = True, weights: Union[Weights, str] = Weights.LVD142M, **kwargs):
+ """
+ DINOv2 ViT-L/14 model (optionally) pretrained on the LVD-142M dataset.
+ """
+ return _make_dinov2_model(arch_name="vit_large", pretrained=pretrained, weights=weights, **kwargs)
+
+
+def dinov2_vitg14(*, pretrained: bool = True, weights: Union[Weights, str] = Weights.LVD142M, **kwargs):
+ """
+ DINOv2 ViT-g/14 model (optionally) pretrained on the LVD-142M dataset.
+ """
+ return _make_dinov2_model(
+ arch_name="vit_giant2",
+ ffn_layer="swiglufused",
+ weights=weights,
+ pretrained=pretrained,
+ **kwargs,
+ )
+
+
+def dinov2_vits14_reg(*, pretrained: bool = True, weights: Union[Weights, str] = Weights.LVD142M, **kwargs):
+ """
+ DINOv2 ViT-S/14 model with registers (optionally) pretrained on the LVD-142M dataset.
+ """
+ return _make_dinov2_model(
+ arch_name="vit_small",
+ pretrained=pretrained,
+ weights=weights,
+ num_register_tokens=4,
+ interpolate_antialias=True,
+ interpolate_offset=0.0,
+ **kwargs,
+ )
+
+
+def dinov2_vitb14_reg(*, pretrained: bool = True, weights: Union[Weights, str] = Weights.LVD142M, **kwargs):
+ """
+ DINOv2 ViT-B/14 model with registers (optionally) pretrained on the LVD-142M dataset.
+ """
+ return _make_dinov2_model(
+ arch_name="vit_base",
+ pretrained=pretrained,
+ weights=weights,
+ num_register_tokens=4,
+ interpolate_antialias=True,
+ interpolate_offset=0.0,
+ **kwargs,
+ )
+
+
+def dinov2_vitl14_reg(*, pretrained: bool = True, weights: Union[Weights, str] = Weights.LVD142M, **kwargs):
+ """
+ DINOv2 ViT-L/14 model with registers (optionally) pretrained on the LVD-142M dataset.
+ """
+ return _make_dinov2_model(
+ arch_name="vit_large",
+ pretrained=pretrained,
+ weights=weights,
+ num_register_tokens=4,
+ interpolate_antialias=True,
+ interpolate_offset=0.0,
+ **kwargs,
+ )
+
+
+def dinov2_vitg14_reg(*, pretrained: bool = True, weights: Union[Weights, str] = Weights.LVD142M, **kwargs):
+ """
+ DINOv2 ViT-g/14 model with registers (optionally) pretrained on the LVD-142M dataset.
+ """
+ return _make_dinov2_model(
+ arch_name="vit_giant2",
+ ffn_layer="swiglufused",
+ weights=weights,
+ pretrained=pretrained,
+ num_register_tokens=4,
+ interpolate_antialias=True,
+ interpolate_offset=0.0,
+ **kwargs,
+ )
diff --git a/depth/torchhub/facebookresearch_dinov2_main/pyproject.toml b/depth/torchhub/facebookresearch_dinov2_main/pyproject.toml
new file mode 100644
index 0000000000000000000000000000000000000000..da67abd8ceabe6d427a96e5d9d4f04b25aebcd32
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/pyproject.toml
@@ -0,0 +1,29 @@
+[tool.black]
+line-length = 120
+
+[tool.pylint.master]
+persistent = false
+score = false
+
+[tool.pylint.messages_control]
+disable = "all"
+enable = [
+ "miscellaneous",
+ "similarities",
+]
+
+[tool.pylint.similarities]
+ignore-comments = true
+ignore-docstrings = true
+ignore-imports = true
+min-similarity-lines = 8
+
+[tool.pylint.reports]
+reports = false
+
+[tool.pylint.miscellaneous]
+notes = [
+ "FIXME",
+ "XXX",
+ "TODO",
+]
diff --git a/depth/torchhub/facebookresearch_dinov2_main/requirements-dev.txt b/depth/torchhub/facebookresearch_dinov2_main/requirements-dev.txt
new file mode 100644
index 0000000000000000000000000000000000000000..5cad34c34cde3a182b616d68b168588827eb9b7c
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/requirements-dev.txt
@@ -0,0 +1,3 @@
+black==22.6.0
+flake8==5.0.4
+pylint==2.15.0
diff --git a/depth/torchhub/facebookresearch_dinov2_main/requirements.txt b/depth/torchhub/facebookresearch_dinov2_main/requirements.txt
new file mode 100644
index 0000000000000000000000000000000000000000..04c159c443b89330ff3c84257c41b011f9791257
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/requirements.txt
@@ -0,0 +1,11 @@
+--extra-index-url https://download.pytorch.org/whl/cu117
+torch==2.0.0
+torchvision==0.15.0
+omegaconf
+torchmetrics==0.10.3
+fvcore
+iopath
+xformers==0.0.18
+submitit
+--extra-index-url https://pypi.nvidia.com
+cuml-cu11
diff --git a/depth/torchhub/facebookresearch_dinov2_main/scripts/lint.sh b/depth/torchhub/facebookresearch_dinov2_main/scripts/lint.sh
new file mode 100644
index 0000000000000000000000000000000000000000..b91acaf762c4be3a0c9d2a162210bfebfaacba08
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/scripts/lint.sh
@@ -0,0 +1,28 @@
+#!/bin/sh
+
+if [ -n "$1" ]; then
+ echo "linting \"$1\""
+fi
+
+echo "running black"
+if [ -n "$1" ]; then
+ black "$1"
+else
+ black dinov2
+fi
+
+echo "running flake8"
+if [ -n "$1" ]; then
+ flake8 "$1"
+else
+ flake8
+fi
+
+echo "running pylint"
+if [ -n "$1" ]; then
+ pylint "$1"
+else
+ pylint dinov2
+fi
+
+exit 0
diff --git a/depth/torchhub/facebookresearch_dinov2_main/setup.cfg b/depth/torchhub/facebookresearch_dinov2_main/setup.cfg
new file mode 100644
index 0000000000000000000000000000000000000000..3cac0c045434cde205eebe91fd5a2c35a1226b4b
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/setup.cfg
@@ -0,0 +1,7 @@
+[flake8]
+max-line-length = 120
+ignore = E203,E501,W503
+per-file-ignores =
+ __init__.py:F401
+exclude =
+ venv
diff --git a/depth/torchhub/facebookresearch_dinov2_main/setup.py b/depth/torchhub/facebookresearch_dinov2_main/setup.py
new file mode 100644
index 0000000000000000000000000000000000000000..001987cfeef6c5fe3469ea09cd4698352fa90939
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/setup.py
@@ -0,0 +1,87 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+#
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+from pathlib import Path
+import re
+from typing import List, Tuple
+
+from setuptools import setup, find_packages
+
+
+NAME = "dinov2"
+DESCRIPTION = "PyTorch code and models for the DINOv2 self-supervised learning method."
+
+URL = "https://github.com/facebookresearch/dinov2"
+AUTHOR = "FAIR"
+REQUIRES_PYTHON = ">=3.9.0"
+HERE = Path(__file__).parent
+
+
+try:
+ with open(HERE / "README.md", encoding="utf-8") as f:
+ long_description = "\n" + f.read()
+except FileNotFoundError:
+ long_description = DESCRIPTION
+
+
+def get_requirements(path: str = HERE / "requirements.txt") -> Tuple[List[str], List[str]]:
+ requirements = []
+ extra_indices = []
+ with open(path) as f:
+ for line in f.readlines():
+ line = line.rstrip("\r\n")
+ if line.startswith("--extra-index-url "):
+ extra_indices.append(line[18:])
+ continue
+ requirements.append(line)
+ return requirements, extra_indices
+
+
+def get_package_version() -> str:
+ with open(HERE / "dinov2/__init__.py") as f:
+ result = re.search(r"^__version__ = ['\"]([^'\"]*)['\"]", f.read(), re.M)
+ if result:
+ return result.group(1)
+ raise RuntimeError("Can't get package version")
+
+
+requirements, extra_indices = get_requirements()
+version = get_package_version()
+dev_requirements, _ = get_requirements(HERE / "requirements-dev.txt")
+
+
+setup(
+ name=NAME,
+ version=version,
+ description=DESCRIPTION,
+ long_description=long_description,
+ long_description_content_type="text/markdown",
+ author=AUTHOR,
+ python_requires=REQUIRES_PYTHON,
+ url=URL,
+ packages=find_packages(),
+ package_data={
+ "": ["*.yaml"],
+ },
+ install_requires=requirements,
+ dependency_links=extra_indices,
+ extras_require={
+ "dev": dev_requirements,
+ },
+ install_package_data=True,
+ license="CC-BY-NC",
+ license_files=("LICENSE",),
+ classifiers=[
+ # Trove classifiers: https://github.com/pypa/trove-classifiers/blob/main/src/trove_classifiers/__init__.py
+ "Development Status :: 3 - Alpha",
+ "Intended Audience :: Developers",
+ "Intended Audience :: Science/Research",
+ "License :: Other/Proprietary License",
+ "Programming Language :: Python :: 3.9",
+ "Topic :: Scientific/Engineering :: Artificial Intelligence",
+ "Topic :: Software Development :: Libraries :: Python Modules",
+ ],
+)
diff --git a/depth/torchhub/facebookresearch_dinov2_main/utils.py b/depth/torchhub/facebookresearch_dinov2_main/utils.py
new file mode 100644
index 0000000000000000000000000000000000000000..9c6641404093652d5a2f19b4cf283d976ec39e64
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/utils.py
@@ -0,0 +1,39 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+#
+# This source code is licensed under the Apache License, Version 2.0
+# found in the LICENSE file in the root directory of this source tree.
+
+import itertools
+import math
+
+import torch
+import torch.nn as nn
+import torch.nn.functional as F
+
+
+_DINOV2_BASE_URL = "https://dl.fbaipublicfiles.com/dinov2"
+
+
+def _make_dinov2_model_name(arch_name: str, patch_size: int, num_register_tokens: int = 0) -> str:
+ compact_arch_name = arch_name.replace("_", "")[:4]
+ registers_suffix = f"_reg{num_register_tokens}" if num_register_tokens else ""
+ return f"dinov2_{compact_arch_name}{patch_size}{registers_suffix}"
+
+
+class CenterPadding(nn.Module):
+ def __init__(self, multiple):
+ super().__init__()
+ self.multiple = multiple
+
+ def _get_pad(self, size):
+ new_size = math.ceil(size / self.multiple) * self.multiple
+ pad_size = new_size - size
+ pad_size_left = pad_size // 2
+ pad_size_right = pad_size - pad_size_left
+ return pad_size_left, pad_size_right
+
+ @torch.inference_mode()
+ def forward(self, x):
+ pads = list(itertools.chain.from_iterable(self._get_pad(m) for m in x.shape[:1:-1]))
+ output = F.pad(x, pads)
+ return output
diff --git a/depth/torchhub/facebookresearch_dinov2_main/vision_transformer.py b/depth/torchhub/facebookresearch_dinov2_main/vision_transformer.py
new file mode 100644
index 0000000000000000000000000000000000000000..121318f9c77a69a4467888cce44e49549e9954c0
--- /dev/null
+++ b/depth/torchhub/facebookresearch_dinov2_main/vision_transformer.py
@@ -0,0 +1,395 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+#
+# This source code is licensed under the Apache License, Version 2.0
+# found in the LICENSE file in the root directory of this source tree.
+
+# References:
+# https://github.com/facebookresearch/dino/blob/main/vision_transformer.py
+# https://github.com/rwightman/pytorch-image-models/tree/master/timm/models/vision_transformer.py
+
+from functools import partial
+import math
+import logging
+from typing import Sequence, Tuple, Union, Callable
+
+import torch
+import torch.nn as nn
+import torch.utils.checkpoint
+from torch.nn.init import trunc_normal_
+
+from dinov2.layers import Mlp, PatchEmbed, SwiGLUFFNFused, MemEffAttention, NestedTensorBlock as Block
+
+
+logger = logging.getLogger("dinov2")
+
+
+def named_apply(fn: Callable, module: nn.Module, name="", depth_first=True, include_root=False) -> nn.Module:
+ if not depth_first and include_root:
+ fn(module=module, name=name)
+ for child_name, child_module in module.named_children():
+ child_name = ".".join((name, child_name)) if name else child_name
+ named_apply(fn=fn, module=child_module, name=child_name, depth_first=depth_first, include_root=True)
+ if depth_first and include_root:
+ fn(module=module, name=name)
+ return module
+
+
+class BlockChunk(nn.ModuleList):
+ def forward(self, x):
+ for b in self:
+ x = b(x)
+ return x
+
+
+class DinoVisionTransformer(nn.Module):
+ def __init__(
+ self,
+ img_size=224,
+ patch_size=16,
+ in_chans=3,
+ embed_dim=768,
+ depth=12,
+ num_heads=12,
+ mlp_ratio=4.0,
+ qkv_bias=True,
+ ffn_bias=True,
+ proj_bias=True,
+ drop_path_rate=0.0,
+ drop_path_uniform=False,
+ init_values=None, # for layerscale: None or 0 => no layerscale
+ embed_layer=PatchEmbed,
+ act_layer=nn.GELU,
+ block_fn=Block,
+ ffn_layer="mlp",
+ block_chunks=1,
+ num_register_tokens=0,
+ interpolate_antialias=False,
+ interpolate_offset=0.1,
+ ):
+ """
+ Args:
+ img_size (int, tuple): input image size
+ patch_size (int, tuple): patch size
+ in_chans (int): number of input channels
+ embed_dim (int): embedding dimension
+ depth (int): depth of transformer
+ num_heads (int): number of attention heads
+ mlp_ratio (int): ratio of mlp hidden dim to embedding dim
+ qkv_bias (bool): enable bias for qkv if True
+ proj_bias (bool): enable bias for proj in attn if True
+ ffn_bias (bool): enable bias for ffn if True
+ drop_path_rate (float): stochastic depth rate
+ drop_path_uniform (bool): apply uniform drop rate across blocks
+ weight_init (str): weight init scheme
+ init_values (float): layer-scale init values
+ embed_layer (nn.Module): patch embedding layer
+ act_layer (nn.Module): MLP activation layer
+ block_fn (nn.Module): transformer block class
+ ffn_layer (str): "mlp", "swiglu", "swiglufused" or "identity"
+ block_chunks: (int) split block sequence into block_chunks units for FSDP wrap
+ num_register_tokens: (int) number of extra cls tokens (so-called "registers")
+ interpolate_antialias: (str) flag to apply anti-aliasing when interpolating positional embeddings
+ interpolate_offset: (float) work-around offset to apply when interpolating positional embeddings
+ """
+ super().__init__()
+ norm_layer = partial(nn.LayerNorm, eps=1e-6)
+
+ self.num_features = self.embed_dim = embed_dim # num_features for consistency with other models
+ self.num_tokens = 1
+ self.n_blocks = depth
+ self.num_heads = num_heads
+ self.patch_size = patch_size
+ self.num_register_tokens = num_register_tokens
+ self.interpolate_antialias = interpolate_antialias
+ self.interpolate_offset = interpolate_offset
+
+ self.patch_embed = embed_layer(img_size=img_size, patch_size=patch_size, in_chans=in_chans, embed_dim=embed_dim)
+ num_patches = self.patch_embed.num_patches
+
+ self.cls_token = nn.Parameter(torch.zeros(1, 1, embed_dim))
+ self.pos_embed = nn.Parameter(torch.zeros(1, num_patches + self.num_tokens, embed_dim))
+ assert num_register_tokens >= 0
+ self.register_tokens = (
+ nn.Parameter(torch.zeros(1, num_register_tokens, embed_dim)) if num_register_tokens else None
+ )
+
+ if drop_path_uniform is True:
+ dpr = [drop_path_rate] * depth
+ else:
+ dpr = [x.item() for x in torch.linspace(0, drop_path_rate, depth)] # stochastic depth decay rule
+
+ if ffn_layer == "mlp":
+ logger.info("using MLP layer as FFN")
+ ffn_layer = Mlp
+ elif ffn_layer == "swiglufused" or ffn_layer == "swiglu":
+ logger.info("using SwiGLU layer as FFN")
+ ffn_layer = SwiGLUFFNFused
+ elif ffn_layer == "identity":
+ logger.info("using Identity layer as FFN")
+
+ def f(*args, **kwargs):
+ return nn.Identity()
+
+ ffn_layer = f
+ else:
+ raise NotImplementedError
+
+ blocks_list = [
+ block_fn(
+ dim=embed_dim,
+ num_heads=num_heads,
+ mlp_ratio=mlp_ratio,
+ qkv_bias=qkv_bias,
+ proj_bias=proj_bias,
+ ffn_bias=ffn_bias,
+ drop_path=dpr[i],
+ norm_layer=norm_layer,
+ act_layer=act_layer,
+ ffn_layer=ffn_layer,
+ init_values=init_values,
+ )
+ for i in range(depth)
+ ]
+ if block_chunks > 0:
+ self.chunked_blocks = True
+ chunked_blocks = []
+ chunksize = depth // block_chunks
+ for i in range(0, depth, chunksize):
+ # this is to keep the block index consistent if we chunk the block list
+ chunked_blocks.append([nn.Identity()] * i + blocks_list[i : i + chunksize])
+ self.blocks = nn.ModuleList([BlockChunk(p) for p in chunked_blocks])
+ else:
+ self.chunked_blocks = False
+ self.blocks = nn.ModuleList(blocks_list)
+
+ self.norm = norm_layer(embed_dim)
+ self.head = nn.Identity()
+
+ self.mask_token = nn.Parameter(torch.zeros(1, embed_dim))
+
+ self.init_weights()
+
+ def init_weights(self):
+ trunc_normal_(self.pos_embed, std=0.02)
+ nn.init.normal_(self.cls_token, std=1e-6)
+ if self.register_tokens is not None:
+ nn.init.normal_(self.register_tokens, std=1e-6)
+ named_apply(init_weights_vit_timm, self)
+
+ def interpolate_pos_encoding(self, x, w, h):
+ previous_dtype = x.dtype
+ npatch = x.shape[1] - 1
+ N = self.pos_embed.shape[1] - 1
+ if npatch == N and w == h:
+ return self.pos_embed
+ pos_embed = self.pos_embed.float()
+ class_pos_embed = pos_embed[:, 0]
+ patch_pos_embed = pos_embed[:, 1:]
+ dim = x.shape[-1]
+ w0 = w // self.patch_size
+ h0 = h // self.patch_size
+ # we add a small number to avoid floating point error in the interpolation
+ # see discussion at https://github.com/facebookresearch/dino/issues/8
+ # DINOv2 with register modify the interpolate_offset from 0.1 to 0.0
+ w0, h0 = w0 + self.interpolate_offset, h0 + self.interpolate_offset
+ # w0, h0 = w0 + 0.1, h0 + 0.1
+
+ sqrt_N = math.sqrt(N)
+ sx, sy = float(w0) / sqrt_N, float(h0) / sqrt_N
+ patch_pos_embed = nn.functional.interpolate(
+ patch_pos_embed.reshape(1, int(sqrt_N), int(sqrt_N), dim).permute(0, 3, 1, 2),
+ scale_factor=(sx, sy),
+ # (int(w0), int(h0)), # to solve the upsampling shape issue
+ mode="bicubic",
+ antialias=self.interpolate_antialias
+ )
+
+ assert int(w0) == patch_pos_embed.shape[-2]
+ assert int(h0) == patch_pos_embed.shape[-1]
+ patch_pos_embed = patch_pos_embed.permute(0, 2, 3, 1).view(1, -1, dim)
+ return torch.cat((class_pos_embed.unsqueeze(0), patch_pos_embed), dim=1).to(previous_dtype)
+
+ def prepare_tokens_with_masks(self, x, masks=None):
+ B, nc, w, h = x.shape
+ x = self.patch_embed(x)
+ if masks is not None:
+ x = torch.where(masks.unsqueeze(-1), self.mask_token.to(x.dtype).unsqueeze(0), x)
+
+ x = torch.cat((self.cls_token.expand(x.shape[0], -1, -1), x), dim=1)
+ x = x + self.interpolate_pos_encoding(x, w, h)
+
+ if self.register_tokens is not None:
+ x = torch.cat(
+ (
+ x[:, :1],
+ self.register_tokens.expand(x.shape[0], -1, -1),
+ x[:, 1:],
+ ),
+ dim=1,
+ )
+
+ return x
+
+ def forward_features_list(self, x_list, masks_list):
+ x = [self.prepare_tokens_with_masks(x, masks) for x, masks in zip(x_list, masks_list)]
+ for blk in self.blocks:
+ x = blk(x)
+
+ all_x = x
+ output = []
+ for x, masks in zip(all_x, masks_list):
+ x_norm = self.norm(x)
+ output.append(
+ {
+ "x_norm_clstoken": x_norm[:, 0],
+ "x_norm_regtokens": x_norm[:, 1 : self.num_register_tokens + 1],
+ "x_norm_patchtokens": x_norm[:, self.num_register_tokens + 1 :],
+ "x_prenorm": x,
+ "masks": masks,
+ }
+ )
+ return output
+
+ def forward_features(self, x, masks=None):
+ if isinstance(x, list):
+ return self.forward_features_list(x, masks)
+
+ x = self.prepare_tokens_with_masks(x, masks)
+
+ for blk in self.blocks:
+ x = blk(x)
+
+ x_norm = self.norm(x)
+ return {
+ "x_norm_clstoken": x_norm[:, 0],
+ "x_norm_regtokens": x_norm[:, 1 : self.num_register_tokens + 1],
+ "x_norm_patchtokens": x_norm[:, self.num_register_tokens + 1 :],
+ "x_prenorm": x,
+ "masks": masks,
+ }
+
+ def _get_intermediate_layers_not_chunked(self, x, n=1):
+ x = self.prepare_tokens_with_masks(x)
+ # If n is an int, take the n last blocks. If it's a list, take them
+ output, total_block_len = [], len(self.blocks)
+ blocks_to_take = range(total_block_len - n, total_block_len) if isinstance(n, int) else n
+ for i, blk in enumerate(self.blocks):
+ x = blk(x)
+ if i in blocks_to_take:
+ output.append(x)
+ assert len(output) == len(blocks_to_take), f"only {len(output)} / {len(blocks_to_take)} blocks found"
+ return output
+
+ def _get_intermediate_layers_chunked(self, x, n=1):
+ x = self.prepare_tokens_with_masks(x)
+ output, i, total_block_len = [], 0, len(self.blocks[-1])
+ # If n is an int, take the n last blocks. If it's a list, take them
+ blocks_to_take = range(total_block_len - n, total_block_len) if isinstance(n, int) else n
+ for block_chunk in self.blocks:
+ for blk in block_chunk[i:]: # Passing the nn.Identity()
+ x = blk(x)
+ if i in blocks_to_take:
+ output.append(x)
+ i += 1
+ assert len(output) == len(blocks_to_take), f"only {len(output)} / {len(blocks_to_take)} blocks found"
+ return output
+
+ def get_intermediate_layers(
+ self,
+ x: torch.Tensor,
+ n: Union[int, Sequence] = 1, # Layers or n last layers to take
+ reshape: bool = False,
+ return_class_token: bool = False,
+ norm=True,
+ ) -> Tuple[Union[torch.Tensor, Tuple[torch.Tensor]]]:
+ if self.chunked_blocks:
+ outputs = self._get_intermediate_layers_chunked(x, n)
+ else:
+ outputs = self._get_intermediate_layers_not_chunked(x, n)
+ if norm:
+ outputs = [self.norm(out) for out in outputs]
+ class_tokens = [out[:, 0] for out in outputs]
+ outputs = [out[:, 1 + self.num_register_tokens:] for out in outputs]
+ if reshape:
+ B, _, w, h = x.shape
+ outputs = [
+ out.reshape(B, w // self.patch_size, h // self.patch_size, -1).permute(0, 3, 1, 2).contiguous()
+ for out in outputs
+ ]
+ if return_class_token:
+ return tuple(zip(outputs, class_tokens))
+ return tuple(outputs)
+
+ def forward(self, *args, is_training=False, **kwargs):
+ ret = self.forward_features(*args, **kwargs)
+ if is_training:
+ return ret
+ else:
+ return self.head(ret["x_norm_clstoken"])
+
+
+def init_weights_vit_timm(module: nn.Module, name: str = ""):
+ """ViT weight initialization, original timm impl (for reproducibility)"""
+ if isinstance(module, nn.Linear):
+ trunc_normal_(module.weight, std=0.02)
+ if module.bias is not None:
+ nn.init.zeros_(module.bias)
+
+
+def vit_small(patch_size=16, num_register_tokens=0, **kwargs):
+ model = DinoVisionTransformer(
+ patch_size=patch_size,
+ embed_dim=384,
+ depth=12,
+ num_heads=6,
+ mlp_ratio=4,
+ block_fn=partial(Block, attn_class=MemEffAttention),
+ num_register_tokens=num_register_tokens,
+ **kwargs,
+ )
+ return model
+
+
+def vit_base(patch_size=16, num_register_tokens=0, **kwargs):
+ model = DinoVisionTransformer(
+ patch_size=patch_size,
+ embed_dim=768,
+ depth=12,
+ num_heads=12,
+ mlp_ratio=4,
+ block_fn=partial(Block, attn_class=MemEffAttention),
+ num_register_tokens=num_register_tokens,
+ **kwargs,
+ )
+ return model
+
+
+def vit_large(patch_size=16, num_register_tokens=0, **kwargs):
+ model = DinoVisionTransformer(
+ patch_size=patch_size,
+ embed_dim=1024,
+ depth=24,
+ num_heads=16,
+ mlp_ratio=4,
+ block_fn=partial(Block, attn_class=MemEffAttention),
+ num_register_tokens=num_register_tokens,
+ **kwargs,
+ )
+ return model
+
+
+def vit_giant2(patch_size=16, num_register_tokens=0, **kwargs):
+ """
+ Close to ViT-giant, with embed-dim 1536 and 24 heads => embed-dim per head 64
+ """
+ model = DinoVisionTransformer(
+ patch_size=patch_size,
+ embed_dim=1536,
+ depth=40,
+ num_heads=24,
+ mlp_ratio=4,
+ block_fn=partial(Block, attn_class=MemEffAttention),
+ num_register_tokens=num_register_tokens,
+ **kwargs,
+ )
+ return model
diff --git a/download_models.sh b/download_models.sh
new file mode 100644
index 0000000000000000000000000000000000000000..9e60ccfec5d287b481c4d4efb3c29fc59a7701d2
--- /dev/null
+++ b/download_models.sh
@@ -0,0 +1,15 @@
+# git clone https://github.com/IDEA-Research/GroundingDINO.git
+# pip install -e . --user
+cd GroundingDINO/
+mkdir weights
+cd weights
+wget https://github.com/IDEA-Research/GroundingDINO/releases/download/v0.1.0-alpha/groundingdino_swint_ogc.pth
+cd ..
+
+cd sam-hq
+wget https://huggingface.co/lkeab/hq-sam/resolve/main/sam_hq_vit_tiny.pth -O sam_hq_vit_tiny.pth
+cd ..
+
+cd depth
+./download_models.sh
+cd ..
\ No newline at end of file
diff --git a/output/Baseline_sgd/category_meta.json b/output/Baseline_sgd/category_meta.json
new file mode 100644
index 0000000000000000000000000000000000000000..57092151cd2b98ae75a993fe40b8e940664882dc
--- /dev/null
+++ b/output/Baseline_sgd/category_meta.json
@@ -0,0 +1 @@
+{"thing_classes": ["pedestrian", "car", "cyclist", "van", "truck", "traffic cone", "barrier", "motorcycle", "bicycle", "bus", "trailer", "books", "bottle", "camera", "cereal box", "chair", "cup", "laptop", "shoes", "towel", "blinds", "window", "lamp", "shelves", "mirror", "sink", "cabinet", "bathtub", "door", "toilet", "desk", "box", "bookcase", "picture", "table", "counter", "bed", "night stand", "pillow", "sofa", "television", "floor mat", "curtain", "clothes", "stationery", "refrigerator", "bin", "stove", "oven", "machine"], "thing_dataset_id_to_contiguous_id": {"0": 0, "1": 1, "3": 2, "4": 3, "5": 4, "8": 5, "9": 6, "10": 7, "11": 8, "12": 9, "13": 10, "14": 11, "15": 12, "16": 13, "17": 14, "18": 15, "19": 16, "20": 17, "21": 18, "22": 19, "23": 20, "24": 21, "25": 22, "26": 23, "27": 24, "28": 25, "29": 26, "30": 27, "31": 28, "32": 29, "33": 30, "34": 31, "35": 32, "36": 33, "37": 34, "38": 35, "39": 36, "40": 37, "42": 38, "43": 39, "44": 40, "45": 41, "46": 42, "47": 43, "48": 44, "49": 45, "52": 46, "53": 47, "57": 48, "61": 49}}
\ No newline at end of file
diff --git a/output/Baseline_sgd/config.yaml b/output/Baseline_sgd/config.yaml
new file mode 100644
index 0000000000000000000000000000000000000000..a3412217166106cd520e0a9beb46b78461a8ad78
--- /dev/null
+++ b/output/Baseline_sgd/config.yaml
@@ -0,0 +1,454 @@
+CUDNN_BENCHMARK: false
+DATALOADER:
+ ASPECT_RATIO_GROUPING: true
+ BALANCE_DATASETS: false
+ FILTER_EMPTY_ANNOTATIONS: true
+ NUM_WORKERS: 4
+ REPEAT_THRESHOLD: 0.1
+ SAMPLER_TRAIN: RepeatFactorTrainingSampler
+DATASETS:
+ CATEGORY_NAMES:
+ - chair
+ - table
+ - cabinet
+ - car
+ - lamp
+ - books
+ - sofa
+ - pedestrian
+ - picture
+ - window
+ - pillow
+ - truck
+ - door
+ - blinds
+ - sink
+ - shelves
+ - television
+ - shoes
+ - cup
+ - bottle
+ - bookcase
+ - laptop
+ - desk
+ - cereal box
+ - floor mat
+ - traffic cone
+ - mirror
+ - barrier
+ - counter
+ - camera
+ - bicycle
+ - toilet
+ - bus
+ - bed
+ - refrigerator
+ - trailer
+ - box
+ - oven
+ - clothes
+ - van
+ - towel
+ - motorcycle
+ - night stand
+ - stove
+ - machine
+ - stationery
+ - bathtub
+ - cyclist
+ - curtain
+ - bin
+ IGNORE_NAMES:
+ - dontcare
+ - ignore
+ - void
+ MAX_DEPTH: 100000000.0
+ MIN_HEIGHT_THRES: 0.05
+ MODAL_2D_BOXES: false
+ PRECOMPUTED_PROPOSAL_TOPK_TEST: 1000
+ PRECOMPUTED_PROPOSAL_TOPK_TRAIN: 2000
+ PROPOSAL_FILES_TEST: []
+ PROPOSAL_FILES_TRAIN: []
+ TEST:
+ - SUNRGBD_test_mini
+ TRAIN:
+ - SUNRGBD_train_mini
+ - SUNRGBD_val_mini
+ TRUNCATION_THRES: 0.75
+ TRUNC_2D_BOXES: true
+ VISIBILITY_THRES: 0.25
+GLOBAL:
+ HACK: 1.0
+INPUT:
+ CROP:
+ ENABLED: false
+ SIZE:
+ - 0.9
+ - 0.9
+ TYPE: relative_range
+ FORMAT: BGR
+ MASK_FORMAT: polygon
+ MAX_SIZE_TEST: 4096
+ MAX_SIZE_TRAIN: 4096
+ MIN_SIZE_TEST: 512
+ MIN_SIZE_TRAIN:
+ - 256
+ - 272
+ - 288
+ - 304
+ - 320
+ - 336
+ - 352
+ - 368
+ - 384
+ - 400
+ - 416
+ - 432
+ - 448
+ - 464
+ - 480
+ - 496
+ - 512
+ - 528
+ - 544
+ - 560
+ - 576
+ - 592
+ - 608
+ - 624
+ - 640
+ MIN_SIZE_TRAIN_SAMPLING: choice
+ RANDOM_FLIP: horizontal
+MODEL:
+ ANCHOR_GENERATOR:
+ ANGLES:
+ - - -90
+ - 0
+ - 90
+ ASPECT_RATIOS:
+ - - 0.5
+ - 1.0
+ - 2.0
+ NAME: DefaultAnchorGenerator
+ OFFSET: 0.0
+ SIZES:
+ - - 32
+ - - 64
+ - - 128
+ - - 256
+ - - 512
+ BACKBONE:
+ FREEZE_AT: 0
+ NAME: build_dla_from_vision_fpn_backbone
+ DEVICE: cpu
+ DLA:
+ TRICKS: false
+ TYPE: dla34
+ FPN:
+ FUSE_TYPE: sum
+ IN_FEATURES:
+ - p2
+ - p3
+ - p4
+ - p5
+ - p6
+ NORM: ''
+ OUT_CHANNELS: 256
+ KEYPOINT_ON: false
+ LOAD_PROPOSALS: false
+ MASK_ON: false
+ META_ARCHITECTURE: RCNN3D
+ PANOPTIC_FPN:
+ COMBINE:
+ ENABLED: true
+ INSTANCES_CONFIDENCE_THRESH: 0.5
+ OVERLAP_THRESH: 0.5
+ STUFF_AREA_LIMIT: 4096
+ INSTANCE_LOSS_WEIGHT: 1.0
+ PIXEL_MEAN:
+ - 103.53
+ - 116.28
+ - 123.675
+ PIXEL_STD:
+ - 57.375
+ - 57.12
+ - 58.395
+ PROPOSAL_GENERATOR:
+ MIN_SIZE: 0
+ NAME: RPNWithIgnore
+ RESNETS:
+ DEFORM_MODULATED: false
+ DEFORM_NUM_GROUPS: 1
+ DEFORM_ON_PER_STAGE:
+ - false
+ - false
+ - false
+ - false
+ DEPTH: 50
+ NORM: FrozenBN
+ NUM_GROUPS: 1
+ OUT_FEATURES:
+ - res4
+ RES2_OUT_CHANNELS: 256
+ RES5_DILATION: 1
+ STEM_OUT_CHANNELS: 64
+ STRIDE_IN_1X1: true
+ TORCHVISION: true
+ WIDTH_PER_GROUP: 64
+ RETINANET:
+ BBOX_REG_LOSS_TYPE: smooth_l1
+ BBOX_REG_WEIGHTS: &id002
+ - 1.0
+ - 1.0
+ - 1.0
+ - 1.0
+ FOCAL_LOSS_ALPHA: 0.25
+ FOCAL_LOSS_GAMMA: 2.0
+ IN_FEATURES:
+ - p3
+ - p4
+ - p5
+ - p6
+ - p7
+ IOU_LABELS:
+ - 0
+ - -1
+ - 1
+ IOU_THRESHOLDS:
+ - 0.4
+ - 0.5
+ NMS_THRESH_TEST: 0.5
+ NORM: ''
+ NUM_CLASSES: 80
+ NUM_CONVS: 4
+ PRIOR_PROB: 0.01
+ SCORE_THRESH_TEST: 0.05
+ SMOOTH_L1_LOSS_BETA: 0.1
+ TOPK_CANDIDATES_TEST: 1000
+ ROI_BOX_CASCADE_HEAD:
+ BBOX_REG_WEIGHTS:
+ - &id001
+ - 10.0
+ - 10.0
+ - 5.0
+ - 5.0
+ - - 20.0
+ - 20.0
+ - 10.0
+ - 10.0
+ - - 30.0
+ - 30.0
+ - 15.0
+ - 15.0
+ IOUS:
+ - 0.5
+ - 0.6
+ - 0.7
+ ROI_BOX_HEAD:
+ BBOX_REG_LOSS_TYPE: smooth_l1
+ BBOX_REG_LOSS_WEIGHT: 1.0
+ BBOX_REG_WEIGHTS: *id001
+ CLS_AGNOSTIC_BBOX_REG: false
+ CONV_DIM: 256
+ FC_DIM: 1024
+ FED_LOSS_FREQ_WEIGHT_POWER: 0.5
+ FED_LOSS_NUM_CLASSES: 50
+ NAME: FastRCNNConvFCHead
+ NORM: ''
+ NUM_CONV: 0
+ NUM_FC: 2
+ POOLER_RESOLUTION: 7
+ POOLER_SAMPLING_RATIO: 0
+ POOLER_TYPE: ROIAlignV2
+ SMOOTH_L1_BETA: 0.0
+ TRAIN_ON_PRED_BOXES: false
+ USE_FED_LOSS: false
+ USE_SIGMOID_CE: false
+ ROI_CUBE_HEAD:
+ ALLOCENTRIC_POSE: true
+ CHAMFER_POSE: true
+ CLUSTER_BINS: 1
+ CONV_DIM: 256
+ DIMS_PRIORS_ENABLED: true
+ DIMS_PRIORS_FUNC: exp
+ DIMS_PRIORS_PRECOMPUTED: false
+ DISENTANGLED_LOSS: true
+ FC_DIM: 1024
+ INVERSE_Z_WEIGHT: false
+ LOSS_W_3D: 1.0
+ LOSS_W_DIMS: 1.0
+ LOSS_W_JOINT: 1.0
+ LOSS_W_POSE: 1.0
+ LOSS_W_XY: 1.0
+ LOSS_W_Z: 1.0
+ NAME: CubeHead
+ NUM_CONV: 0
+ NUM_FC: 2
+ POOLER_RESOLUTION: 7
+ POOLER_SAMPLING_RATIO: 0
+ POOLER_TYPE: ROIAlignV2
+ POSE_TYPE: 6d
+ SCALE_ROI_BOXES: 0.0
+ SHARED_FC: true
+ TEST: blasss
+ USE_CONFIDENCE: 1.0
+ VIRTUAL_DEPTH: true
+ VIRTUAL_FOCAL: 512.0
+ Z_TYPE: direct
+ ROI_HEADS:
+ BATCH_SIZE_PER_IMAGE: 512
+ IN_FEATURES:
+ - p2
+ - p3
+ - p4
+ - p5
+ - p6
+ IOU_LABELS:
+ - 0
+ - 1
+ IOU_THRESHOLDS:
+ - 0.5
+ NAME: ROIHeads3D
+ NMS_THRESH_TEST: 0.5
+ NUM_CLASSES: 50
+ POSITIVE_FRACTION: 0.25
+ PROPOSAL_APPEND_GT: true
+ SCORE_THRESH_TEST: 0.01
+ ROI_KEYPOINT_HEAD:
+ CONV_DIMS:
+ - 512
+ - 512
+ - 512
+ - 512
+ - 512
+ - 512
+ - 512
+ - 512
+ LOSS_WEIGHT: 1.0
+ MIN_KEYPOINTS_PER_IMAGE: 1
+ NAME: KRCNNConvDeconvUpsampleHead
+ NORMALIZE_LOSS_BY_VISIBLE_KEYPOINTS: true
+ NUM_KEYPOINTS: 17
+ POOLER_RESOLUTION: 14
+ POOLER_SAMPLING_RATIO: 0
+ POOLER_TYPE: ROIAlignV2
+ ROI_MASK_HEAD:
+ CLS_AGNOSTIC_MASK: false
+ CONV_DIM: 256
+ NAME: MaskRCNNConvUpsampleHead
+ NORM: ''
+ NUM_CONV: 0
+ POOLER_RESOLUTION: 14
+ POOLER_SAMPLING_RATIO: 0
+ POOLER_TYPE: ROIAlignV2
+ RPN:
+ BATCH_SIZE_PER_IMAGE: 256
+ BBOX_REG_LOSS_TYPE: smooth_l1
+ BBOX_REG_LOSS_WEIGHT: 1.0
+ BBOX_REG_WEIGHTS: *id002
+ BOUNDARY_THRESH: -1
+ CONV_DIMS:
+ - -1
+ HEAD_NAME: StandardRPNHead
+ IGNORE_THRESHOLD: 0.5
+ IN_FEATURES:
+ - p2
+ - p3
+ - p4
+ - p5
+ - p6
+ IOU_LABELS:
+ - 0
+ - -1
+ - 1
+ IOU_THRESHOLDS:
+ - 0.05
+ - 0.05
+ LOSS_WEIGHT: 1.0
+ NMS_THRESH: 0.7
+ OBJECTNESS_UNCERTAINTY: IoUness
+ POSITIVE_FRACTION: 1.0
+ POST_NMS_TOPK_TEST: 1000
+ POST_NMS_TOPK_TRAIN: 1000
+ PRE_NMS_TOPK_TEST: 1000
+ PRE_NMS_TOPK_TRAIN: 2000
+ SMOOTH_L1_BETA: 0.0
+ SEM_SEG_HEAD:
+ COMMON_STRIDE: 4
+ CONVS_DIM: 128
+ IGNORE_VALUE: 255
+ IN_FEATURES:
+ - p2
+ - p3
+ - p4
+ - p5
+ LOSS_WEIGHT: 1.0
+ NAME: SemSegFPNHead
+ NORM: GN
+ NUM_CLASSES: 54
+ STABILIZE: 0.02
+ USE_BN: true
+ WEIGHTS: ''
+ WEIGHTS_PRETRAIN: ''
+OUTPUT_DIR: output/Baseline_sgd
+PLOT:
+ OUTPUT_DIR: ''
+ RECALL_SCORES: false
+SEED: 12
+SOLVER:
+ AMP:
+ ENABLED: false
+ BASE_LR: 0.0214
+ BASE_LR_END: 0.0
+ BIAS_LR_FACTOR: 1.0
+ CHECKPOINT_PERIOD: 5000
+ CLIP_GRADIENTS:
+ CLIP_TYPE: value
+ CLIP_VALUE: 1.0
+ ENABLED: false
+ NORM_TYPE: 2.0
+ GAMMA: 0.1
+ IMS_PER_BATCH: 2
+ LR_SCHEDULER_NAME: WarmupMultiStepLR
+ MAX_ITER: 100000
+ MOMENTUM: 0.9
+ NESTEROV: false
+ NUM_DECAYS: 3
+ REFERENCE_WORLD_SIZE: 0
+ RESCALE_INTERVAL: false
+ STEPS:
+ - 17280
+ - 23040
+ TYPE: sgd
+ WARMUP_FACTOR: 0.001
+ WARMUP_ITERS: 0
+ WARMUP_METHOD: linear
+ WEIGHT_DECAY: 0.0001
+ WEIGHT_DECAY_BIAS: null
+ WEIGHT_DECAY_NORM: 0.0
+TEST:
+ AUG:
+ ENABLED: false
+ FLIP: true
+ MAX_SIZE: 4000
+ MIN_SIZES:
+ - 400
+ - 500
+ - 600
+ - 700
+ - 800
+ - 900
+ - 1000
+ - 1100
+ - 1200
+ DETECTIONS_PER_IMAGE: 100
+ EVAL_PERIOD: 7200
+ EXPECTED_RESULTS: []
+ KEYPOINT_OKS_SIGMAS: []
+ PRECISE_BN:
+ ENABLED: false
+ NUM_ITER: 200
+ TRUNCATION_THRES: 0.33333333
+ VISIBILITY_THRES: 0.33333333
+VERSION: 2
+VIS_PERIOD: 1
diff --git a/output/Baseline_sgd/last_checkpoint b/output/Baseline_sgd/last_checkpoint
new file mode 100644
index 0000000000000000000000000000000000000000..da0e9f9625084ccb67d076aec8818d9f9029d3f3
--- /dev/null
+++ b/output/Baseline_sgd/last_checkpoint
@@ -0,0 +1 @@
+model_final.pth
\ No newline at end of file
diff --git a/output/Baseline_sgd/log.txt b/output/Baseline_sgd/log.txt
new file mode 100644
index 0000000000000000000000000000000000000000..aa6d45ed884080fc606188ad589a6dfd8888ae26
--- /dev/null
+++ b/output/Baseline_sgd/log.txt
@@ -0,0 +1,3179 @@
+[02/26 14:12:58] detectron2 INFO: Rank of current process: 0. World size: 1
+[02/26 14:12:59] detectron2 INFO: Environment info:
+------------------------------- ------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------
+sys.platform linux
+Python 3.10.13 (main, Dec 8 2023, 14:34:43) [GCC 11.4.0]
+numpy 1.26.4
+detectron2 0.6 @/work3/s194235/python310/lib/python3.10/site-packages/detectron2
+detectron2._C not built correctly: /lib64/libstdc++.so.6: version `GLIBCXX_3.4.29' not found (required by /work3/s194235/python310/lib/python3.10/site-packages/detectron2/_C.cpython-310-x86_64-linux-gnu.so)
+Compiler ($CXX) c++ (GCC) 4.8.5 20150623 (Red Hat 4.8.5-44)
+detectron2 arch flags /work3/s194235/python310/lib/python3.10/site-packages/detectron2/_C.cpython-310-x86_64-linux-gnu.so
+DETECTRON2_ENV_MODULE
+PyTorch 2.1.2+cu121 @/work3/s194235/python310/lib/python3.10/site-packages/torch
+PyTorch debug build False
+torch._C._GLIBCXX_USE_CXX11_ABI False
+GPU available Yes
+GPU 0 NVIDIA A100-PCIE-40GB (arch=8.0)
+Driver version 535.154.05
+CUDA_HOME None - invalid!
+Pillow 10.2.0
+torchvision 0.16.2+cu121 @/work3/s194235/python310/lib/python3.10/site-packages/torchvision
+torchvision arch flags /work3/s194235/python310/lib/python3.10/site-packages/torchvision/_C.so
+fvcore 0.1.5.post20221221
+iopath 0.1.9
+cv2 4.9.0
+------------------------------- ------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------
+PyTorch built with:
+ - GCC 9.3
+ - C++ Version: 201703
+ - Intel(R) oneAPI Math Kernel Library Version 2022.2-Product Build 20220804 for Intel(R) 64 architecture applications
+ - Intel(R) MKL-DNN v3.1.1 (Git Hash 64f6bcbcbab628e96f33a62c3e975f8535a7bde4)
+ - OpenMP 201511 (a.k.a. OpenMP 4.5)
+ - LAPACK is enabled (usually provided by MKL)
+ - NNPACK is enabled
+ - CPU capability usage: AVX512
+ - CUDA Runtime 12.1
+ - NVCC architecture flags: -gencode;arch=compute_50,code=sm_50;-gencode;arch=compute_60,code=sm_60;-gencode;arch=compute_70,code=sm_70;-gencode;arch=compute_75,code=sm_75;-gencode;arch=compute_80,code=sm_80;-gencode;arch=compute_86,code=sm_86;-gencode;arch=compute_90,code=sm_90
+ - CuDNN 8.9.2
+ - Magma 2.6.1
+ - Build settings: BLAS_INFO=mkl, BUILD_TYPE=Release, CUDA_VERSION=12.1, CUDNN_VERSION=8.9.2, CXX_COMPILER=/opt/rh/devtoolset-9/root/usr/bin/c++, CXX_FLAGS= -D_GLIBCXX_USE_CXX11_ABI=0 -fabi-version=11 -fvisibility-inlines-hidden -DUSE_PTHREADPOOL -DNDEBUG -DUSE_KINETO -DLIBKINETO_NOROCTRACER -DUSE_FBGEMM -DUSE_QNNPACK -DUSE_PYTORCH_QNNPACK -DUSE_XNNPACK -DSYMBOLICATE_MOBILE_DEBUG_HANDLE -O2 -fPIC -Wall -Wextra -Werror=return-type -Werror=non-virtual-dtor -Werror=bool-operation -Wnarrowing -Wno-missing-field-initializers -Wno-type-limits -Wno-array-bounds -Wno-unknown-pragmas -Wno-unused-parameter -Wno-unused-function -Wno-unused-result -Wno-strict-overflow -Wno-strict-aliasing -Wno-stringop-overflow -Wno-psabi -Wno-error=pedantic -Wno-error=old-style-cast -Wno-invalid-partial-specialization -Wno-unused-private-field -Wno-aligned-allocation-unavailable -Wno-missing-braces -fdiagnostics-color=always -faligned-new -Wno-unused-but-set-variable -Wno-maybe-uninitialized -fno-math-errno -fno-trapping-math -Werror=format -Werror=cast-function-type -Wno-stringop-overflow, LAPACK_INFO=mkl, PERF_WITH_AVX=1, PERF_WITH_AVX2=1, PERF_WITH_AVX512=1, TORCH_DISABLE_GPU_ASSERTS=ON, TORCH_VERSION=2.1.2, USE_CUDA=ON, USE_CUDNN=ON, USE_EXCEPTION_PTR=1, USE_GFLAGS=OFF, USE_GLOG=OFF, USE_MKL=ON, USE_MKLDNN=ON, USE_MPI=OFF, USE_NCCL=1, USE_NNPACK=ON, USE_OPENMP=ON, USE_ROCM=OFF,
+
+[02/26 14:12:59] detectron2 INFO: Command line arguments: Namespace(config_file='configs/Base_Omni3D.yaml', resume=False, eval_only=False, num_gpus=1, num_machines=1, machine_rank=0, dist_url='tcp://127.0.0.1:50599', opts=['OUTPUT_DIR', 'output/Baseline_sgd'])
+[02/26 14:12:59] detectron2 INFO: Contents of args.config_file=configs/Base_Omni3D.yaml:
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+[02/26 14:12:59] detectron2 INFO: Running with full config:
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+
+[02/26 14:12:59] detectron2 INFO: Full config saved to output/Baseline_sgd/config.yaml
+[02/26 14:12:59] d2.utils.env INFO: Using a generated random seed 59727926
+[02/26 14:13:04] cubercnn INFO: Preprocessing Training Datasets
+[02/26 14:13:09] cubercnn INFO: Available categories for SUNRGBD Train
+[02/26 14:13:09] cubercnn INFO: ['bicycle', 'books', 'bottle', 'chair', 'cup', 'laptop', 'shoes', 'towel', 'blinds', 'window', 'lamp', 'shelves', 'mirror', 'sink', 'cabinet', 'bathtub', 'door', 'toilet', 'desk', 'box', 'bookcase', 'picture', 'table', 'counter', 'bed', 'night stand', 'pillow', 'sofa', 'television', 'floor mat', 'curtain', 'clothes', 'stationery', 'refrigerator', 'bin', 'stove', 'oven', 'machine']
+[02/26 14:13:09] cubercnn INFO: Available categories for SUNRGBD Validation
+[02/26 14:13:09] cubercnn INFO: ['books', 'bottle', 'chair', 'cup', 'laptop', 'towel', 'blinds', 'window', 'lamp', 'shelves', 'mirror', 'sink', 'cabinet', 'bathtub', 'door', 'toilet', 'desk', 'box', 'bookcase', 'picture', 'table', 'counter', 'bed', 'night stand', 'pillow', 'sofa', 'television', 'curtain', 'clothes', 'stationery', 'refrigerator', 'bin', 'stove', 'oven', 'machine']
+[02/26 14:13:15] cubercnn INFO: Model:
+RCNN3D(
+ (backbone): FPN(
+ (fpn_lateral2): Conv2d(64, 256, kernel_size=(1, 1), stride=(1, 1))
+ (fpn_output2): Conv2d(256, 256, kernel_size=(3, 3), stride=(1, 1), padding=(1, 1))
+ (fpn_lateral3): Conv2d(128, 256, kernel_size=(1, 1), stride=(1, 1))
+ (fpn_output3): Conv2d(256, 256, kernel_size=(3, 3), stride=(1, 1), padding=(1, 1))
+ (fpn_lateral4): Conv2d(256, 256, kernel_size=(1, 1), stride=(1, 1))
+ (fpn_output4): Conv2d(256, 256, kernel_size=(3, 3), stride=(1, 1), padding=(1, 1))
+ (fpn_lateral5): Conv2d(512, 256, kernel_size=(1, 1), stride=(1, 1))
+ (fpn_output5): Conv2d(256, 256, kernel_size=(3, 3), stride=(1, 1), padding=(1, 1))
+ (fpn_lateral6): Conv2d(512, 256, kernel_size=(1, 1), stride=(1, 1))
+ (fpn_output6): Conv2d(256, 256, kernel_size=(3, 3), stride=(1, 1), padding=(1, 1))
+ (bottom_up): DLABackbone(
+ (base_layer): Sequential(
+ (0): Conv2d(3, 16, kernel_size=(7, 7), stride=(1, 1), padding=(3, 3), bias=False)
+ (1): BatchNorm2d(16, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ (2): ReLU(inplace=True)
+ )
+ (level0): Sequential(
+ (0): Conv2d(16, 16, kernel_size=(3, 3), stride=(1, 1), padding=(1, 1), bias=False)
+ (1): BatchNorm2d(16, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ (2): ReLU(inplace=True)
+ )
+ (level1): Sequential(
+ (0): Conv2d(16, 32, kernel_size=(3, 3), stride=(2, 2), padding=(1, 1), bias=False)
+ (1): BatchNorm2d(32, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ (2): ReLU(inplace=True)
+ )
+ (level2): Tree(
+ (tree1): BasicBlock(
+ (conv1): Conv2d(32, 64, kernel_size=(3, 3), stride=(2, 2), padding=(1, 1), bias=False)
+ (bn1): BatchNorm2d(64, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ (relu): ReLU(inplace=True)
+ (conv2): Conv2d(64, 64, kernel_size=(3, 3), stride=(1, 1), padding=(1, 1), bias=False)
+ (bn2): BatchNorm2d(64, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ )
+ (tree2): BasicBlock(
+ (conv1): Conv2d(64, 64, kernel_size=(3, 3), stride=(1, 1), padding=(1, 1), bias=False)
+ (bn1): BatchNorm2d(64, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ (relu): ReLU(inplace=True)
+ (conv2): Conv2d(64, 64, kernel_size=(3, 3), stride=(1, 1), padding=(1, 1), bias=False)
+ (bn2): BatchNorm2d(64, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ )
+ (root): Root(
+ (conv): Conv2d(128, 64, kernel_size=(1, 1), stride=(1, 1), bias=False)
+ (bn): BatchNorm2d(64, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ (relu): ReLU(inplace=True)
+ )
+ (downsample): MaxPool2d(kernel_size=2, stride=2, padding=0, dilation=1, ceil_mode=False)
+ (project): Sequential(
+ (0): Conv2d(32, 64, kernel_size=(1, 1), stride=(1, 1), bias=False)
+ (1): BatchNorm2d(64, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ )
+ )
+ (level3): Tree(
+ (tree1): Tree(
+ (tree1): BasicBlock(
+ (conv1): Conv2d(64, 128, kernel_size=(3, 3), stride=(2, 2), padding=(1, 1), bias=False)
+ (bn1): BatchNorm2d(128, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ (relu): ReLU(inplace=True)
+ (conv2): Conv2d(128, 128, kernel_size=(3, 3), stride=(1, 1), padding=(1, 1), bias=False)
+ (bn2): BatchNorm2d(128, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ )
+ (tree2): BasicBlock(
+ (conv1): Conv2d(128, 128, kernel_size=(3, 3), stride=(1, 1), padding=(1, 1), bias=False)
+ (bn1): BatchNorm2d(128, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ (relu): ReLU(inplace=True)
+ (conv2): Conv2d(128, 128, kernel_size=(3, 3), stride=(1, 1), padding=(1, 1), bias=False)
+ (bn2): BatchNorm2d(128, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ )
+ (root): Root(
+ (conv): Conv2d(256, 128, kernel_size=(1, 1), stride=(1, 1), bias=False)
+ (bn): BatchNorm2d(128, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ (relu): ReLU(inplace=True)
+ )
+ (downsample): MaxPool2d(kernel_size=2, stride=2, padding=0, dilation=1, ceil_mode=False)
+ (project): Sequential(
+ (0): Conv2d(64, 128, kernel_size=(1, 1), stride=(1, 1), bias=False)
+ (1): BatchNorm2d(128, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ )
+ )
+ (tree2): Tree(
+ (tree1): BasicBlock(
+ (conv1): Conv2d(128, 128, kernel_size=(3, 3), stride=(1, 1), padding=(1, 1), bias=False)
+ (bn1): BatchNorm2d(128, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ (relu): ReLU(inplace=True)
+ (conv2): Conv2d(128, 128, kernel_size=(3, 3), stride=(1, 1), padding=(1, 1), bias=False)
+ (bn2): BatchNorm2d(128, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ )
+ (tree2): BasicBlock(
+ (conv1): Conv2d(128, 128, kernel_size=(3, 3), stride=(1, 1), padding=(1, 1), bias=False)
+ (bn1): BatchNorm2d(128, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ (relu): ReLU(inplace=True)
+ (conv2): Conv2d(128, 128, kernel_size=(3, 3), stride=(1, 1), padding=(1, 1), bias=False)
+ (bn2): BatchNorm2d(128, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ )
+ (root): Root(
+ (conv): Conv2d(448, 128, kernel_size=(1, 1), stride=(1, 1), bias=False)
+ (bn): BatchNorm2d(128, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ (relu): ReLU(inplace=True)
+ )
+ )
+ (downsample): MaxPool2d(kernel_size=2, stride=2, padding=0, dilation=1, ceil_mode=False)
+ (project): Sequential(
+ (0): Conv2d(64, 128, kernel_size=(1, 1), stride=(1, 1), bias=False)
+ (1): BatchNorm2d(128, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ )
+ )
+ (level4): Tree(
+ (tree1): Tree(
+ (tree1): BasicBlock(
+ (conv1): Conv2d(128, 256, kernel_size=(3, 3), stride=(2, 2), padding=(1, 1), bias=False)
+ (bn1): BatchNorm2d(256, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ (relu): ReLU(inplace=True)
+ (conv2): Conv2d(256, 256, kernel_size=(3, 3), stride=(1, 1), padding=(1, 1), bias=False)
+ (bn2): BatchNorm2d(256, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ )
+ (tree2): BasicBlock(
+ (conv1): Conv2d(256, 256, kernel_size=(3, 3), stride=(1, 1), padding=(1, 1), bias=False)
+ (bn1): BatchNorm2d(256, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ (relu): ReLU(inplace=True)
+ (conv2): Conv2d(256, 256, kernel_size=(3, 3), stride=(1, 1), padding=(1, 1), bias=False)
+ (bn2): BatchNorm2d(256, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ )
+ (root): Root(
+ (conv): Conv2d(512, 256, kernel_size=(1, 1), stride=(1, 1), bias=False)
+ (bn): BatchNorm2d(256, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ (relu): ReLU(inplace=True)
+ )
+ (downsample): MaxPool2d(kernel_size=2, stride=2, padding=0, dilation=1, ceil_mode=False)
+ (project): Sequential(
+ (0): Conv2d(128, 256, kernel_size=(1, 1), stride=(1, 1), bias=False)
+ (1): BatchNorm2d(256, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ )
+ )
+ (tree2): Tree(
+ (tree1): BasicBlock(
+ (conv1): Conv2d(256, 256, kernel_size=(3, 3), stride=(1, 1), padding=(1, 1), bias=False)
+ (bn1): BatchNorm2d(256, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ (relu): ReLU(inplace=True)
+ (conv2): Conv2d(256, 256, kernel_size=(3, 3), stride=(1, 1), padding=(1, 1), bias=False)
+ (bn2): BatchNorm2d(256, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ )
+ (tree2): BasicBlock(
+ (conv1): Conv2d(256, 256, kernel_size=(3, 3), stride=(1, 1), padding=(1, 1), bias=False)
+ (bn1): BatchNorm2d(256, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ (relu): ReLU(inplace=True)
+ (conv2): Conv2d(256, 256, kernel_size=(3, 3), stride=(1, 1), padding=(1, 1), bias=False)
+ (bn2): BatchNorm2d(256, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ )
+ (root): Root(
+ (conv): Conv2d(896, 256, kernel_size=(1, 1), stride=(1, 1), bias=False)
+ (bn): BatchNorm2d(256, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ (relu): ReLU(inplace=True)
+ )
+ )
+ (downsample): MaxPool2d(kernel_size=2, stride=2, padding=0, dilation=1, ceil_mode=False)
+ (project): Sequential(
+ (0): Conv2d(128, 256, kernel_size=(1, 1), stride=(1, 1), bias=False)
+ (1): BatchNorm2d(256, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ )
+ )
+ (level5): Tree(
+ (tree1): BasicBlock(
+ (conv1): Conv2d(256, 512, kernel_size=(3, 3), stride=(2, 2), padding=(1, 1), bias=False)
+ (bn1): BatchNorm2d(512, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ (relu): ReLU(inplace=True)
+ (conv2): Conv2d(512, 512, kernel_size=(3, 3), stride=(1, 1), padding=(1, 1), bias=False)
+ (bn2): BatchNorm2d(512, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ )
+ (tree2): BasicBlock(
+ (conv1): Conv2d(512, 512, kernel_size=(3, 3), stride=(1, 1), padding=(1, 1), bias=False)
+ (bn1): BatchNorm2d(512, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ (relu): ReLU(inplace=True)
+ (conv2): Conv2d(512, 512, kernel_size=(3, 3), stride=(1, 1), padding=(1, 1), bias=False)
+ (bn2): BatchNorm2d(512, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ )
+ (root): Root(
+ (conv): Conv2d(1280, 512, kernel_size=(1, 1), stride=(1, 1), bias=False)
+ (bn): BatchNorm2d(512, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ (relu): ReLU(inplace=True)
+ )
+ (downsample): MaxPool2d(kernel_size=2, stride=2, padding=0, dilation=1, ceil_mode=False)
+ (project): Sequential(
+ (0): Conv2d(256, 512, kernel_size=(1, 1), stride=(1, 1), bias=False)
+ (1): BatchNorm2d(512, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)
+ )
+ )
+ )
+ )
+ (proposal_generator): RPNWithIgnore(
+ (rpn_head): StandardRPNHead(
+ (conv): Conv2d(
+ 256, 256, kernel_size=(3, 3), stride=(1, 1), padding=(1, 1)
+ (activation): ReLU()
+ )
+ (objectness_logits): Conv2d(256, 3, kernel_size=(1, 1), stride=(1, 1))
+ (anchor_deltas): Conv2d(256, 12, kernel_size=(1, 1), stride=(1, 1))
+ )
+ (anchor_generator): DefaultAnchorGenerator(
+ (cell_anchors): BufferList()
+ )
+ )
+ (roi_heads): ROIHeads3D(
+ (box_pooler): ROIPooler(
+ (level_poolers): ModuleList(
+ (0): ROIAlign(output_size=(7, 7), spatial_scale=0.25, sampling_ratio=0, aligned=True)
+ (1): ROIAlign(output_size=(7, 7), spatial_scale=0.125, sampling_ratio=0, aligned=True)
+ (2): ROIAlign(output_size=(7, 7), spatial_scale=0.0625, sampling_ratio=0, aligned=True)
+ (3): ROIAlign(output_size=(7, 7), spatial_scale=0.03125, sampling_ratio=0, aligned=True)
+ (4): ROIAlign(output_size=(7, 7), spatial_scale=0.015625, sampling_ratio=0, aligned=True)
+ )
+ )
+ (box_head): FastRCNNConvFCHead(
+ (flatten): Flatten(start_dim=1, end_dim=-1)
+ (fc1): Linear(in_features=12544, out_features=1024, bias=True)
+ (fc_relu1): ReLU()
+ (fc2): Linear(in_features=1024, out_features=1024, bias=True)
+ (fc_relu2): ReLU()
+ )
+ (box_predictor): FastRCNNOutputs(
+ (cls_score): Linear(in_features=1024, out_features=51, bias=True)
+ (bbox_pred): Linear(in_features=1024, out_features=200, bias=True)
+ )
+ (cube_head): CubeHead(
+ (feature_generator): Sequential(
+ (fc1): Linear(in_features=12544, out_features=1024, bias=True)
+ (fc_relu1): ReLU()
+ (fc2): Linear(in_features=1024, out_features=1024, bias=True)
+ (fc_relu2): ReLU()
+ )
+ (bbox_3D_dims): Linear(in_features=1024, out_features=150, bias=True)
+ (bbox_3D_center_deltas): Linear(in_features=1024, out_features=100, bias=True)
+ (bbox_3D_pose): Linear(in_features=1024, out_features=300, bias=True)
+ (bbox_3D_center_depth): Linear(in_features=1024, out_features=50, bias=True)
+ (bbox_3D_uncertainty): Linear(in_features=1024, out_features=50, bias=True)
+ )
+ (cube_pooler): ROIPooler(
+ (level_poolers): ModuleList(
+ (0): ROIAlign(output_size=(7, 7), spatial_scale=0.25, sampling_ratio=0, aligned=True)
+ (1): ROIAlign(output_size=(7, 7), spatial_scale=0.125, sampling_ratio=0, aligned=True)
+ (2): ROIAlign(output_size=(7, 7), spatial_scale=0.0625, sampling_ratio=0, aligned=True)
+ (3): ROIAlign(output_size=(7, 7), spatial_scale=0.03125, sampling_ratio=0, aligned=True)
+ (4): ROIAlign(output_size=(7, 7), spatial_scale=0.015625, sampling_ratio=0, aligned=True)
+ )
+ )
+ )
+)
+[02/26 14:13:15] d2.data.dataset_mapper INFO: [DatasetMapper] Augmentations used in training: [ResizeShortestEdge(short_edge_length=..., max_size=4096, sample_style='choice'), RandomFlip()]
+[02/26 14:13:17] cubercnn.data.datasets INFO: Loading datasets/Omni3D/SUNRGBD_train.json takes 1.58 seconds.
+[02/26 14:13:17] cubercnn.data.datasets INFO: Loaded 4929 images in Omni3D format from datasets/Omni3D/SUNRGBD_train.json
+[02/26 14:13:20] cubercnn.data.datasets INFO: Filtered out 290/4929 images without valid annotations
+[02/26 14:13:20] cubercnn.data.datasets INFO: Loaded 356 images in Omni3D format from datasets/Omni3D/SUNRGBD_val.json
+[02/26 14:13:21] cubercnn.data.datasets INFO: Filtered out 23/356 images without valid annotations
+[02/26 14:13:21] d2.data.build INFO: Removed 0 images with no usable annotations. 4972 images left.
+[02/26 14:13:21] cubercnn.data.build INFO: Using training sampler RepeatFactorTrainingSampler
+[02/26 14:13:21] d2.data.common INFO: Serializing the dataset using:
+[02/26 14:13:21] d2.data.common INFO: Serializing 4972 elements to byte tensors and concatenating them all ...
+[02/26 14:13:21] d2.data.common INFO: Serialized dataset takes 20.81 MiB
+[02/26 14:13:21] d2.data.build INFO: Making batched data loader with batch_size=35
+[02/26 14:13:21] d2.checkpoint.detection_checkpoint INFO: [DetectionCheckpointer] Loading from ...
+[02/26 14:13:21] fvcore.common.checkpoint INFO: No checkpoint found. Initializing model from scratch
+[02/26 14:13:21] cubercnn INFO: Starting training from iteration 0
+[02/26 14:13:52] d2.utils.events INFO: iter: 19 Cube/total_3D_loss: 8.858 total_loss: 5.429 BoxHead/loss_cls: 0.3542 BoxHead/loss_box_reg: 0.04424 Cube/loss_dims: 0.002107 Cube/loss_xy: 0.002291 Cube/loss_z: 0.03866 Cube/loss_pose: 0.02973 Cube/loss_joint: 0.201 lr: 0.00047273 max_mem: 28028M
+[02/26 14:14:18] d2.utils.events INFO: eta: 10:28:32 iter: 39 Cube/total_3D_loss: 6.282 total_loss: 4.636 BoxHead/loss_cls: 0.5412 BoxHead/loss_box_reg: 0.111 Cube/loss_dims: 0.01558 Cube/loss_xy: 0.01168 Cube/loss_z: 0.08788 Cube/loss_pose: 0.1019 Cube/loss_joint: 0.45 lr: 0.00094781 max_mem: 28028M
+[02/26 14:14:44] d2.utils.events INFO: eta: 10:29:36 iter: 59 Cube/total_3D_loss: 4.818 total_loss: 3.976 BoxHead/loss_cls: 0.3573 BoxHead/loss_box_reg: 0.1586 Cube/loss_dims: 0.02329 Cube/loss_xy: 0.02132 Cube/loss_z: 0.1006 Cube/loss_pose: 0.1852 Cube/loss_joint: 0.5477 lr: 0.0014229 max_mem: 28028M
+[02/26 14:15:10] d2.utils.events INFO: eta: 10:21:13 iter: 79 Cube/total_3D_loss: 4.009 total_loss: 3.726 BoxHead/loss_cls: 0.3591 BoxHead/loss_box_reg: 0.1994 Cube/loss_dims: 0.03107 Cube/loss_xy: 0.0283 Cube/loss_z: 0.0912 Cube/loss_pose: 0.2237 Cube/loss_joint: 0.56 lr: 0.001898 max_mem: 28029M
+[02/26 14:15:36] d2.utils.events INFO: eta: 10:15:10 iter: 99 Cube/total_3D_loss: 3.717 total_loss: 3.737 BoxHead/loss_cls: 0.3603 BoxHead/loss_box_reg: 0.2162 Cube/loss_dims: 0.03046 Cube/loss_xy: 0.03275 Cube/loss_z: 0.08503 Cube/loss_pose: 0.2287 Cube/loss_joint: 0.5363 lr: 0.002373 max_mem: 28029M
+[02/26 14:16:02] d2.utils.events INFO: eta: 10:17:53 iter: 119 Cube/total_3D_loss: 3.564 total_loss: 3.722 BoxHead/loss_cls: 0.3856 BoxHead/loss_box_reg: 0.2586 Cube/loss_dims: 0.03047 Cube/loss_xy: 0.03449 Cube/loss_z: 0.08308 Cube/loss_pose: 0.2327 Cube/loss_joint: 0.5579 lr: 0.0028481 max_mem: 28029M
+[02/26 14:16:28] d2.utils.events INFO: eta: 10:17:12 iter: 139 Cube/total_3D_loss: 3.336 total_loss: 3.625 BoxHead/loss_cls: 0.3831 BoxHead/loss_box_reg: 0.2612 Cube/loss_dims: 0.03062 Cube/loss_xy: 0.03121 Cube/loss_z: 0.08435 Cube/loss_pose: 0.2234 Cube/loss_joint: 0.5311 lr: 0.0033232 max_mem: 28029M
+[02/26 14:16:54] d2.utils.events INFO: eta: 10:20:23 iter: 159 Cube/total_3D_loss: 2.994 total_loss: 3.627 BoxHead/loss_cls: 0.3912 BoxHead/loss_box_reg: 0.286 Cube/loss_dims: 0.03147 Cube/loss_xy: 0.03289 Cube/loss_z: 0.08041 Cube/loss_pose: 0.2416 Cube/loss_joint: 0.5393 lr: 0.0037983 max_mem: 28029M
+[02/26 14:17:20] d2.utils.events INFO: eta: 10:26:47 iter: 179 Cube/total_3D_loss: 2.945 total_loss: 3.57 BoxHead/loss_cls: 0.3954 BoxHead/loss_box_reg: 0.3008 Cube/loss_dims: 0.03452 Cube/loss_xy: 0.03044 Cube/loss_z: 0.07693 Cube/loss_pose: 0.2133 Cube/loss_joint: 0.5118 lr: 0.0042734 max_mem: 28029M
+[02/26 14:17:47] d2.utils.events INFO: eta: 10:33:03 iter: 199 Cube/total_3D_loss: 3.314 total_loss: 3.675 BoxHead/loss_cls: 0.4032 BoxHead/loss_box_reg: 0.2987 Cube/loss_dims: 0.03192 Cube/loss_xy: 0.0355 Cube/loss_z: 0.08253 Cube/loss_pose: 0.2218 Cube/loss_joint: 0.5478 lr: 0.0047484 max_mem: 28029M
+[02/26 14:18:14] d2.utils.events INFO: eta: 10:48:33 iter: 219 Cube/total_3D_loss: 3.047 total_loss: 3.614 BoxHead/loss_cls: 0.3983 BoxHead/loss_box_reg: 0.293 Cube/loss_dims: 0.03007 Cube/loss_xy: 0.03434 Cube/loss_z: 0.08101 Cube/loss_pose: 0.2267 Cube/loss_joint: 0.5527 lr: 0.0052235 max_mem: 28029M
+[02/26 14:18:41] d2.utils.events INFO: eta: 10:54:01 iter: 239 Cube/total_3D_loss: 2.974 total_loss: 3.537 BoxHead/loss_cls: 0.3892 BoxHead/loss_box_reg: 0.2968 Cube/loss_dims: 0.03176 Cube/loss_xy: 0.03748 Cube/loss_z: 0.08415 Cube/loss_pose: 0.2307 Cube/loss_joint: 0.5611 lr: 0.0056986 max_mem: 28029M
+[02/26 14:19:09] d2.utils.events INFO: eta: 10:55:28 iter: 259 Cube/total_3D_loss: 2.953 total_loss: 3.59 BoxHead/loss_cls: 0.3872 BoxHead/loss_box_reg: 0.2957 Cube/loss_dims: 0.0303 Cube/loss_xy: 0.0379 Cube/loss_z: 0.08276 Cube/loss_pose: 0.2168 Cube/loss_joint: 0.5602 lr: 0.0061737 max_mem: 28029M
+[02/26 14:19:37] d2.utils.events INFO: eta: 11:04:37 iter: 279 Cube/total_3D_loss: 4.258 total_loss: 3.888 BoxHead/loss_cls: 0.3707 BoxHead/loss_box_reg: 0.2908 Cube/loss_dims: 0.02771 Cube/loss_xy: 0.04001 Cube/loss_z: 0.08689 Cube/loss_pose: 0.1883 Cube/loss_joint: 0.5458 lr: 0.0066488 max_mem: 28029M
+[02/26 14:20:04] d2.utils.events INFO: eta: 10:50:45 iter: 299 Cube/total_3D_loss: 2.94 total_loss: 3.579 BoxHead/loss_cls: 0.4043 BoxHead/loss_box_reg: 0.3082 Cube/loss_dims: 0.03298 Cube/loss_xy: 0.03361 Cube/loss_z: 0.07786 Cube/loss_pose: 0.2339 Cube/loss_joint: 0.5215 lr: 0.0071238 max_mem: 28029M
+[02/26 14:20:32] d2.utils.events INFO: eta: 10:50:47 iter: 319 Cube/total_3D_loss: 2.89 total_loss: 3.504 BoxHead/loss_cls: 0.3822 BoxHead/loss_box_reg: 0.2903 Cube/loss_dims: 0.02949 Cube/loss_xy: 0.03048 Cube/loss_z: 0.08559 Cube/loss_pose: 0.2148 Cube/loss_joint: 0.5454 lr: 0.0075989 max_mem: 28029M
+[02/26 14:20:59] d2.utils.events INFO: eta: 10:50:45 iter: 339 Cube/total_3D_loss: 3.173 total_loss: 3.611 BoxHead/loss_cls: 0.3746 BoxHead/loss_box_reg: 0.29 Cube/loss_dims: 0.03075 Cube/loss_xy: 0.03613 Cube/loss_z: 0.08282 Cube/loss_pose: 0.2359 Cube/loss_joint: 0.5901 lr: 0.008074 max_mem: 28029M
+[02/26 14:21:27] d2.utils.events INFO: eta: 10:55:34 iter: 359 Cube/total_3D_loss: 3.068 total_loss: 3.62 BoxHead/loss_cls: 0.399 BoxHead/loss_box_reg: 0.3107 Cube/loss_dims: 0.03146 Cube/loss_xy: 0.03817 Cube/loss_z: 0.08374 Cube/loss_pose: 0.2168 Cube/loss_joint: 0.5806 lr: 0.0085491 max_mem: 28029M
+[02/26 14:21:54] d2.utils.events INFO: eta: 10:54:34 iter: 379 Cube/total_3D_loss: 2.777 total_loss: 3.518 BoxHead/loss_cls: 0.4038 BoxHead/loss_box_reg: 0.3257 Cube/loss_dims: 0.0339 Cube/loss_xy: 0.03486 Cube/loss_z: 0.08218 Cube/loss_pose: 0.2437 Cube/loss_joint: 0.5624 lr: 0.0090242 max_mem: 28029M
+[02/26 14:22:22] d2.utils.events INFO: eta: 11:00:58 iter: 399 Cube/total_3D_loss: 2.885 total_loss: 3.548 BoxHead/loss_cls: 0.3973 BoxHead/loss_box_reg: 0.3231 Cube/loss_dims: 0.03233 Cube/loss_xy: 0.03362 Cube/loss_z: 0.08596 Cube/loss_pose: 0.2238 Cube/loss_joint: 0.5482 lr: 0.0094992 max_mem: 28029M
+[02/26 14:22:50] d2.utils.events INFO: eta: 10:47:45 iter: 419 Cube/total_3D_loss: 2.676 total_loss: 3.436 BoxHead/loss_cls: 0.3867 BoxHead/loss_box_reg: 0.3275 Cube/loss_dims: 0.03313 Cube/loss_xy: 0.03243 Cube/loss_z: 0.08198 Cube/loss_pose: 0.2542 Cube/loss_joint: 0.5625 lr: 0.0099743 max_mem: 28029M
+[02/26 14:23:17] d2.utils.events INFO: eta: 10:54:59 iter: 439 Cube/total_3D_loss: 2.786 total_loss: 3.512 BoxHead/loss_cls: 0.3752 BoxHead/loss_box_reg: 0.3122 Cube/loss_dims: 0.03168 Cube/loss_xy: 0.03165 Cube/loss_z: 0.08581 Cube/loss_pose: 0.2149 Cube/loss_joint: 0.5724 lr: 0.010449 max_mem: 28029M
+[02/26 14:23:45] d2.utils.events INFO: eta: 10:47:18 iter: 459 Cube/total_3D_loss: 2.852 total_loss: 3.506 BoxHead/loss_cls: 0.3698 BoxHead/loss_box_reg: 0.325 Cube/loss_dims: 0.03016 Cube/loss_xy: 0.03168 Cube/loss_z: 0.08786 Cube/loss_pose: 0.2224 Cube/loss_joint: 0.5647 lr: 0.010924 max_mem: 28029M
+[02/26 14:24:12] d2.utils.events INFO: eta: 10:48:51 iter: 479 Cube/total_3D_loss: 2.873 total_loss: 3.526 BoxHead/loss_cls: 0.3796 BoxHead/loss_box_reg: 0.3249 Cube/loss_dims: 0.0311 Cube/loss_xy: 0.02943 Cube/loss_z: 0.08126 Cube/loss_pose: 0.222 Cube/loss_joint: 0.5277 lr: 0.0114 max_mem: 28029M
+[02/26 14:24:40] d2.utils.events INFO: eta: 10:45:23 iter: 499 Cube/total_3D_loss: 2.794 total_loss: 3.517 BoxHead/loss_cls: 0.3795 BoxHead/loss_box_reg: 0.3132 Cube/loss_dims: 0.03265 Cube/loss_xy: 0.03354 Cube/loss_z: 0.08012 Cube/loss_pose: 0.2227 Cube/loss_joint: 0.5408 lr: 0.011875 max_mem: 28029M
+[02/26 14:25:07] d2.utils.events INFO: eta: 10:46:55 iter: 519 Cube/total_3D_loss: 2.742 total_loss: 3.491 BoxHead/loss_cls: 0.3754 BoxHead/loss_box_reg: 0.3056 Cube/loss_dims: 0.03021 Cube/loss_xy: 0.03033 Cube/loss_z: 0.07987 Cube/loss_pose: 0.2222 Cube/loss_joint: 0.5276 lr: 0.01235 max_mem: 28029M
+[02/26 14:25:35] d2.utils.events INFO: eta: 10:45:12 iter: 539 Cube/total_3D_loss: 2.839 total_loss: 3.493 BoxHead/loss_cls: 0.3721 BoxHead/loss_box_reg: 0.3146 Cube/loss_dims: 0.03127 Cube/loss_xy: 0.03445 Cube/loss_z: 0.08187 Cube/loss_pose: 0.22 Cube/loss_joint: 0.5323 lr: 0.012825 max_mem: 28029M
+[02/26 14:26:02] d2.utils.events INFO: eta: 10:55:57 iter: 559 Cube/total_3D_loss: 2.831 total_loss: 3.534 BoxHead/loss_cls: 0.3679 BoxHead/loss_box_reg: 0.316 Cube/loss_dims: 0.03116 Cube/loss_xy: 0.03668 Cube/loss_z: 0.08109 Cube/loss_pose: 0.228 Cube/loss_joint: 0.5603 lr: 0.0133 max_mem: 28029M
+[02/26 14:26:30] d2.utils.events INFO: eta: 10:50:10 iter: 579 Cube/total_3D_loss: 2.834 total_loss: 3.5 BoxHead/loss_cls: 0.374 BoxHead/loss_box_reg: 0.3221 Cube/loss_dims: 0.03101 Cube/loss_xy: 0.03266 Cube/loss_z: 0.07735 Cube/loss_pose: 0.2411 Cube/loss_joint: 0.5513 lr: 0.013775 max_mem: 28029M
+[02/26 14:26:58] d2.utils.events INFO: eta: 11:02:35 iter: 599 Cube/total_3D_loss: 2.626 total_loss: 3.391 BoxHead/loss_cls: 0.351 BoxHead/loss_box_reg: 0.3162 Cube/loss_dims: 0.03189 Cube/loss_xy: 0.0303 Cube/loss_z: 0.08355 Cube/loss_pose: 0.2376 Cube/loss_joint: 0.5529 lr: 0.01425 max_mem: 28029M
+[02/26 14:27:26] d2.utils.events INFO: eta: 10:45:04 iter: 619 Cube/total_3D_loss: 2.896 total_loss: 3.462 BoxHead/loss_cls: 0.3516 BoxHead/loss_box_reg: 0.3175 Cube/loss_dims: 0.03069 Cube/loss_xy: 0.03399 Cube/loss_z: 0.08351 Cube/loss_pose: 0.2507 Cube/loss_joint: 0.5597 lr: 0.014725 max_mem: 28029M
+[02/26 14:27:53] d2.utils.events INFO: eta: 10:50:31 iter: 639 Cube/total_3D_loss: 2.762 total_loss: 3.478 BoxHead/loss_cls: 0.3823 BoxHead/loss_box_reg: 0.3208 Cube/loss_dims: 0.03215 Cube/loss_xy: 0.03305 Cube/loss_z: 0.08313 Cube/loss_pose: 0.2344 Cube/loss_joint: 0.5511 lr: 0.0152 max_mem: 28029M
+[02/26 14:28:21] d2.utils.events INFO: eta: 10:45:33 iter: 659 Cube/total_3D_loss: 2.707 total_loss: 3.465 BoxHead/loss_cls: 0.39 BoxHead/loss_box_reg: 0.352 Cube/loss_dims: 0.03101 Cube/loss_xy: 0.03439 Cube/loss_z: 0.08735 Cube/loss_pose: 0.2327 Cube/loss_joint: 0.5639 lr: 0.015675 max_mem: 28029M
+[02/26 14:28:48] d2.utils.events INFO: eta: 10:43:39 iter: 679 Cube/total_3D_loss: 2.659 total_loss: 3.417 BoxHead/loss_cls: 0.3815 BoxHead/loss_box_reg: 0.3355 Cube/loss_dims: 0.0335 Cube/loss_xy: 0.0351 Cube/loss_z: 0.07762 Cube/loss_pose: 0.2515 Cube/loss_joint: 0.5761 lr: 0.01615 max_mem: 28029M
+[02/26 14:29:16] d2.utils.events INFO: eta: 10:49:28 iter: 699 Cube/total_3D_loss: 2.59 total_loss: 3.369 BoxHead/loss_cls: 0.3719 BoxHead/loss_box_reg: 0.3334 Cube/loss_dims: 0.03208 Cube/loss_xy: 0.03388 Cube/loss_z: 0.07412 Cube/loss_pose: 0.2319 Cube/loss_joint: 0.5378 lr: 0.016625 max_mem: 28029M
+[02/26 14:29:44] d2.utils.events INFO: eta: 10:47:12 iter: 719 Cube/total_3D_loss: 2.696 total_loss: 3.423 BoxHead/loss_cls: 0.3656 BoxHead/loss_box_reg: 0.326 Cube/loss_dims: 0.03263 Cube/loss_xy: 0.03244 Cube/loss_z: 0.08046 Cube/loss_pose: 0.2389 Cube/loss_joint: 0.5591 lr: 0.017101 max_mem: 28029M
+[02/26 14:30:12] d2.utils.events INFO: eta: 10:51:47 iter: 739 Cube/total_3D_loss: 2.627 total_loss: 3.407 BoxHead/loss_cls: 0.3467 BoxHead/loss_box_reg: 0.3029 Cube/loss_dims: 0.03225 Cube/loss_xy: 0.03139 Cube/loss_z: 0.0839 Cube/loss_pose: 0.2436 Cube/loss_joint: 0.5728 lr: 0.017576 max_mem: 28029M
+[02/26 14:30:39] d2.utils.events INFO: eta: 10:45:19 iter: 759 Cube/total_3D_loss: 2.66 total_loss: 3.432 BoxHead/loss_cls: 0.3678 BoxHead/loss_box_reg: 0.3318 Cube/loss_dims: 0.03153 Cube/loss_xy: 0.03071 Cube/loss_z: 0.07664 Cube/loss_pose: 0.232 Cube/loss_joint: 0.5322 lr: 0.018051 max_mem: 28029M
+[02/26 14:31:07] d2.utils.events INFO: eta: 10:45:31 iter: 779 Cube/total_3D_loss: 2.702 total_loss: 3.461 BoxHead/loss_cls: 0.3773 BoxHead/loss_box_reg: 0.3239 Cube/loss_dims: 0.03058 Cube/loss_xy: 0.03226 Cube/loss_z: 0.07295 Cube/loss_pose: 0.2399 Cube/loss_joint: 0.5103 lr: 0.018526 max_mem: 28029M
+[02/26 14:31:34] d2.utils.events INFO: eta: 10:40:10 iter: 799 Cube/total_3D_loss: 2.695 total_loss: 3.462 BoxHead/loss_cls: 0.3592 BoxHead/loss_box_reg: 0.3149 Cube/loss_dims: 0.03031 Cube/loss_xy: 0.02795 Cube/loss_z: 0.08453 Cube/loss_pose: 0.2267 Cube/loss_joint: 0.5364 lr: 0.019001 max_mem: 28029M
+[02/26 14:32:02] d2.utils.events INFO: eta: 10:44:44 iter: 819 Cube/total_3D_loss: 2.578 total_loss: 3.342 BoxHead/loss_cls: 0.3788 BoxHead/loss_box_reg: 0.3241 Cube/loss_dims: 0.03232 Cube/loss_xy: 0.03343 Cube/loss_z: 0.07545 Cube/loss_pose: 0.2337 Cube/loss_joint: 0.5582 lr: 0.019476 max_mem: 28029M
+[02/26 14:32:30] d2.utils.events INFO: eta: 10:41:50 iter: 839 Cube/total_3D_loss: 2.664 total_loss: 3.451 BoxHead/loss_cls: 0.3849 BoxHead/loss_box_reg: 0.3421 Cube/loss_dims: 0.03343 Cube/loss_xy: 0.02889 Cube/loss_z: 0.08518 Cube/loss_pose: 0.2275 Cube/loss_joint: 0.5529 lr: 0.019951 max_mem: 28029M
+[02/26 14:32:57] d2.utils.events INFO: eta: 10:47:43 iter: 859 Cube/total_3D_loss: 2.58 total_loss: 3.369 BoxHead/loss_cls: 0.3663 BoxHead/loss_box_reg: 0.3335 Cube/loss_dims: 0.03366 Cube/loss_xy: 0.03102 Cube/loss_z: 0.07404 Cube/loss_pose: 0.2403 Cube/loss_joint: 0.5406 lr: 0.020426 max_mem: 28029M
+[02/26 14:33:25] d2.utils.events INFO: eta: 10:42:32 iter: 879 Cube/total_3D_loss: 2.927 total_loss: 3.51 BoxHead/loss_cls: 0.357 BoxHead/loss_box_reg: 0.3271 Cube/loss_dims: 0.02794 Cube/loss_xy: 0.03286 Cube/loss_z: 0.08932 Cube/loss_pose: 0.2137 Cube/loss_joint: 0.5912 lr: 0.020901 max_mem: 28029M
+[02/26 14:33:53] d2.utils.events INFO: eta: 10:49:43 iter: 899 Cube/total_3D_loss: 2.856 total_loss: 3.54 BoxHead/loss_cls: 0.3917 BoxHead/loss_box_reg: 0.3455 Cube/loss_dims: 0.03162 Cube/loss_xy: 0.03104 Cube/loss_z: 0.08437 Cube/loss_pose: 0.2345 Cube/loss_joint: 0.576 lr: 0.021376 max_mem: 28029M
+[02/26 14:34:21] d2.utils.events INFO: eta: 10:41:14 iter: 919 Cube/total_3D_loss: 2.598 total_loss: 3.378 BoxHead/loss_cls: 0.3628 BoxHead/loss_box_reg: 0.3308 Cube/loss_dims: 0.03446 Cube/loss_xy: 0.02883 Cube/loss_z: 0.08476 Cube/loss_pose: 0.234 Cube/loss_joint: 0.5848 lr: 0.0214 max_mem: 28029M
+[02/26 14:34:48] d2.utils.events INFO: eta: 10:42:25 iter: 939 Cube/total_3D_loss: 2.447 total_loss: 3.309 BoxHead/loss_cls: 0.3678 BoxHead/loss_box_reg: 0.337 Cube/loss_dims: 0.03432 Cube/loss_xy: 0.03219 Cube/loss_z: 0.07751 Cube/loss_pose: 0.2603 Cube/loss_joint: 0.5686 lr: 0.0214 max_mem: 28029M
+[02/26 14:35:16] d2.utils.events INFO: eta: 10:40:39 iter: 959 Cube/total_3D_loss: 2.589 total_loss: 3.321 BoxHead/loss_cls: 0.3619 BoxHead/loss_box_reg: 0.3119 Cube/loss_dims: 0.03468 Cube/loss_xy: 0.03147 Cube/loss_z: 0.07669 Cube/loss_pose: 0.2499 Cube/loss_joint: 0.5619 lr: 0.0214 max_mem: 28029M
+[02/26 14:35:43] d2.utils.events INFO: eta: 10:40:50 iter: 979 Cube/total_3D_loss: 2.587 total_loss: 3.326 BoxHead/loss_cls: 0.3614 BoxHead/loss_box_reg: 0.3264 Cube/loss_dims: 0.03486 Cube/loss_xy: 0.03169 Cube/loss_z: 0.08728 Cube/loss_pose: 0.2667 Cube/loss_joint: 0.5891 lr: 0.0214 max_mem: 28029M
+[02/26 14:36:11] d2.utils.events INFO: eta: 10:39:31 iter: 999 Cube/total_3D_loss: 2.466 total_loss: 3.298 BoxHead/loss_cls: 0.3467 BoxHead/loss_box_reg: 0.3323 Cube/loss_dims: 0.03486 Cube/loss_xy: 0.03228 Cube/loss_z: 0.08208 Cube/loss_pose: 0.2419 Cube/loss_joint: 0.5735 lr: 0.0214 max_mem: 28029M
+[02/26 14:36:39] d2.utils.events INFO: eta: 10:35:21 iter: 1019 Cube/total_3D_loss: 2.411 total_loss: 3.277 BoxHead/loss_cls: 0.36 BoxHead/loss_box_reg: 0.3413 Cube/loss_dims: 0.03411 Cube/loss_xy: 0.03309 Cube/loss_z: 0.07775 Cube/loss_pose: 0.241 Cube/loss_joint: 0.5572 lr: 0.0214 max_mem: 28029M
+[02/26 14:37:07] d2.utils.events INFO: eta: 10:48:28 iter: 1039 Cube/total_3D_loss: 2.504 total_loss: 3.309 BoxHead/loss_cls: 0.3484 BoxHead/loss_box_reg: 0.3301 Cube/loss_dims: 0.03242 Cube/loss_xy: 0.03305 Cube/loss_z: 0.07993 Cube/loss_pose: 0.2506 Cube/loss_joint: 0.5694 lr: 0.0214 max_mem: 28029M
+[02/26 14:37:35] d2.utils.events INFO: eta: 11:04:25 iter: 1059 Cube/total_3D_loss: 2.445 total_loss: 3.276 BoxHead/loss_cls: 0.3547 BoxHead/loss_box_reg: 0.3363 Cube/loss_dims: 0.03418 Cube/loss_xy: 0.02978 Cube/loss_z: 0.08184 Cube/loss_pose: 0.2384 Cube/loss_joint: 0.5607 lr: 0.0214 max_mem: 28029M
+[02/26 14:38:03] d2.utils.events INFO: eta: 10:43:31 iter: 1079 Cube/total_3D_loss: 2.38 total_loss: 3.2 BoxHead/loss_cls: 0.3358 BoxHead/loss_box_reg: 0.317 Cube/loss_dims: 0.03585 Cube/loss_xy: 0.03163 Cube/loss_z: 0.07983 Cube/loss_pose: 0.2556 Cube/loss_joint: 0.5633 lr: 0.0214 max_mem: 28029M
+[02/26 14:38:31] d2.utils.events INFO: eta: 10:39:43 iter: 1099 Cube/total_3D_loss: 2.412 total_loss: 3.254 BoxHead/loss_cls: 0.343 BoxHead/loss_box_reg: 0.3187 Cube/loss_dims: 0.03359 Cube/loss_xy: 0.02937 Cube/loss_z: 0.07998 Cube/loss_pose: 0.2475 Cube/loss_joint: 0.5626 lr: 0.0214 max_mem: 28029M
+[02/26 14:38:58] d2.utils.events INFO: eta: 10:33:15 iter: 1119 Cube/total_3D_loss: 2.411 total_loss: 3.256 BoxHead/loss_cls: 0.3591 BoxHead/loss_box_reg: 0.3338 Cube/loss_dims: 0.03455 Cube/loss_xy: 0.0316 Cube/loss_z: 0.08172 Cube/loss_pose: 0.2502 Cube/loss_joint: 0.5855 lr: 0.0214 max_mem: 28029M
+[02/26 14:39:26] d2.utils.events INFO: eta: 10:36:28 iter: 1139 Cube/total_3D_loss: 2.36 total_loss: 3.259 BoxHead/loss_cls: 0.3409 BoxHead/loss_box_reg: 0.3406 Cube/loss_dims: 0.03341 Cube/loss_xy: 0.03068 Cube/loss_z: 0.08232 Cube/loss_pose: 0.2349 Cube/loss_joint: 0.5674 lr: 0.0214 max_mem: 28029M
+[02/26 14:39:54] d2.utils.events INFO: eta: 10:37:49 iter: 1159 Cube/total_3D_loss: 2.308 total_loss: 3.175 BoxHead/loss_cls: 0.3438 BoxHead/loss_box_reg: 0.3232 Cube/loss_dims: 0.03513 Cube/loss_xy: 0.03015 Cube/loss_z: 0.08085 Cube/loss_pose: 0.2612 Cube/loss_joint: 0.5619 lr: 0.0214 max_mem: 28029M
+[02/26 14:40:22] d2.utils.events INFO: eta: 10:50:41 iter: 1179 Cube/total_3D_loss: 2.312 total_loss: 3.208 BoxHead/loss_cls: 0.333 BoxHead/loss_box_reg: 0.3315 Cube/loss_dims: 0.03363 Cube/loss_xy: 0.03211 Cube/loss_z: 0.08316 Cube/loss_pose: 0.2473 Cube/loss_joint: 0.5838 lr: 0.0214 max_mem: 28029M
+[02/26 14:40:50] d2.utils.events INFO: eta: 10:34:58 iter: 1199 Cube/total_3D_loss: 2.364 total_loss: 3.195 BoxHead/loss_cls: 0.3258 BoxHead/loss_box_reg: 0.3243 Cube/loss_dims: 0.03336 Cube/loss_xy: 0.03159 Cube/loss_z: 0.07832 Cube/loss_pose: 0.2367 Cube/loss_joint: 0.5514 lr: 0.0214 max_mem: 28029M
+[02/26 14:41:17] d2.utils.events INFO: eta: 10:33:17 iter: 1219 Cube/total_3D_loss: 2.267 total_loss: 3.171 BoxHead/loss_cls: 0.3352 BoxHead/loss_box_reg: 0.3179 Cube/loss_dims: 0.03562 Cube/loss_xy: 0.02979 Cube/loss_z: 0.07795 Cube/loss_pose: 0.2531 Cube/loss_joint: 0.564 lr: 0.0214 max_mem: 28029M
+[02/26 14:41:45] d2.utils.events INFO: eta: 10:34:51 iter: 1239 Cube/total_3D_loss: 2.327 total_loss: 3.184 BoxHead/loss_cls: 0.3276 BoxHead/loss_box_reg: 0.3418 Cube/loss_dims: 0.03551 Cube/loss_xy: 0.02997 Cube/loss_z: 0.08117 Cube/loss_pose: 0.2452 Cube/loss_joint: 0.5837 lr: 0.0214 max_mem: 28029M
+[02/26 14:42:12] d2.utils.events INFO: eta: 10:31:42 iter: 1259 Cube/total_3D_loss: 2.16 total_loss: 3.079 BoxHead/loss_cls: 0.333 BoxHead/loss_box_reg: 0.3175 Cube/loss_dims: 0.0349 Cube/loss_xy: 0.03088 Cube/loss_z: 0.08045 Cube/loss_pose: 0.2482 Cube/loss_joint: 0.5606 lr: 0.0214 max_mem: 28029M
+[02/26 14:42:40] d2.utils.events INFO: eta: 10:39:15 iter: 1279 Cube/total_3D_loss: 2.182 total_loss: 3.11 BoxHead/loss_cls: 0.3335 BoxHead/loss_box_reg: 0.328 Cube/loss_dims: 0.03468 Cube/loss_xy: 0.02903 Cube/loss_z: 0.08065 Cube/loss_pose: 0.2607 Cube/loss_joint: 0.5745 lr: 0.0214 max_mem: 28029M
+[02/26 14:43:08] d2.utils.events INFO: eta: 10:29:59 iter: 1299 Cube/total_3D_loss: 2.212 total_loss: 3.115 BoxHead/loss_cls: 0.3353 BoxHead/loss_box_reg: 0.3255 Cube/loss_dims: 0.03426 Cube/loss_xy: 0.03075 Cube/loss_z: 0.07903 Cube/loss_pose: 0.2407 Cube/loss_joint: 0.5643 lr: 0.0214 max_mem: 28029M
+[02/26 14:43:35] d2.utils.events INFO: eta: 10:31:13 iter: 1319 Cube/total_3D_loss: 2.231 total_loss: 3.116 BoxHead/loss_cls: 0.3258 BoxHead/loss_box_reg: 0.3122 Cube/loss_dims: 0.03673 Cube/loss_xy: 0.03229 Cube/loss_z: 0.07786 Cube/loss_pose: 0.248 Cube/loss_joint: 0.5774 lr: 0.0214 max_mem: 28029M
+[02/26 14:44:03] d2.utils.events INFO: eta: 10:32:22 iter: 1339 Cube/total_3D_loss: 2.186 total_loss: 3.071 BoxHead/loss_cls: 0.3221 BoxHead/loss_box_reg: 0.3196 Cube/loss_dims: 0.03753 Cube/loss_xy: 0.03192 Cube/loss_z: 0.07681 Cube/loss_pose: 0.2586 Cube/loss_joint: 0.5633 lr: 0.0214 max_mem: 28029M
+[02/26 14:44:32] d2.utils.events INFO: eta: 11:06:00 iter: 1359 Cube/total_3D_loss: 2.246 total_loss: 3.092 BoxHead/loss_cls: 0.3278 BoxHead/loss_box_reg: 0.3109 Cube/loss_dims: 0.03768 Cube/loss_xy: 0.03313 Cube/loss_z: 0.07467 Cube/loss_pose: 0.2711 Cube/loss_joint: 0.5779 lr: 0.0214 max_mem: 28029M
+[02/26 14:44:59] d2.utils.events INFO: eta: 10:29:10 iter: 1379 Cube/total_3D_loss: 2.112 total_loss: 3.014 BoxHead/loss_cls: 0.3123 BoxHead/loss_box_reg: 0.314 Cube/loss_dims: 0.03694 Cube/loss_xy: 0.03119 Cube/loss_z: 0.07403 Cube/loss_pose: 0.2674 Cube/loss_joint: 0.5688 lr: 0.0214 max_mem: 28029M
+[02/26 14:45:27] d2.utils.events INFO: eta: 10:29:46 iter: 1399 Cube/total_3D_loss: 2.221 total_loss: 3.106 BoxHead/loss_cls: 0.3235 BoxHead/loss_box_reg: 0.3192 Cube/loss_dims: 0.03608 Cube/loss_xy: 0.02936 Cube/loss_z: 0.07928 Cube/loss_pose: 0.2428 Cube/loss_joint: 0.5682 lr: 0.0214 max_mem: 28029M
+[02/26 14:45:55] d2.utils.events INFO: eta: 10:26:16 iter: 1419 Cube/total_3D_loss: 2.316 total_loss: 3.077 BoxHead/loss_cls: 0.3069 BoxHead/loss_box_reg: 0.3042 Cube/loss_dims: 0.03554 Cube/loss_xy: 0.03135 Cube/loss_z: 0.07916 Cube/loss_pose: 0.2523 Cube/loss_joint: 0.5773 lr: 0.0214 max_mem: 28029M
+[02/26 14:46:22] d2.utils.events INFO: eta: 10:31:15 iter: 1439 Cube/total_3D_loss: 2.208 total_loss: 3.128 BoxHead/loss_cls: 0.329 BoxHead/loss_box_reg: 0.3147 Cube/loss_dims: 0.03392 Cube/loss_xy: 0.0314 Cube/loss_z: 0.07684 Cube/loss_pose: 0.2342 Cube/loss_joint: 0.5511 lr: 0.0214 max_mem: 28029M
+[02/26 14:46:50] d2.utils.events INFO: eta: 10:26:47 iter: 1459 Cube/total_3D_loss: 2.31 total_loss: 3.173 BoxHead/loss_cls: 0.323 BoxHead/loss_box_reg: 0.3069 Cube/loss_dims: 0.03474 Cube/loss_xy: 0.02976 Cube/loss_z: 0.07965 Cube/loss_pose: 0.2467 Cube/loss_joint: 0.5675 lr: 0.0214 max_mem: 28029M
+[02/26 14:47:18] d2.utils.events INFO: eta: 10:33:01 iter: 1479 Cube/total_3D_loss: 2.177 total_loss: 3.041 BoxHead/loss_cls: 0.3274 BoxHead/loss_box_reg: 0.3221 Cube/loss_dims: 0.0363 Cube/loss_xy: 0.03171 Cube/loss_z: 0.08037 Cube/loss_pose: 0.244 Cube/loss_joint: 0.5868 lr: 0.0214 max_mem: 28029M
+[02/26 14:47:45] d2.utils.events INFO: eta: 10:24:06 iter: 1499 Cube/total_3D_loss: 2.116 total_loss: 3.021 BoxHead/loss_cls: 0.3016 BoxHead/loss_box_reg: 0.3119 Cube/loss_dims: 0.03714 Cube/loss_xy: 0.02994 Cube/loss_z: 0.07955 Cube/loss_pose: 0.247 Cube/loss_joint: 0.5786 lr: 0.0214 max_mem: 28029M
+[02/26 14:48:13] d2.utils.events INFO: eta: 10:36:22 iter: 1519 Cube/total_3D_loss: 2.032 total_loss: 2.976 BoxHead/loss_cls: 0.3083 BoxHead/loss_box_reg: 0.3138 Cube/loss_dims: 0.03635 Cube/loss_xy: 0.03322 Cube/loss_z: 0.07814 Cube/loss_pose: 0.2558 Cube/loss_joint: 0.5834 lr: 0.0214 max_mem: 28029M
+[02/26 14:48:40] d2.utils.events INFO: eta: 10:25:46 iter: 1539 Cube/total_3D_loss: 2.07 total_loss: 2.986 BoxHead/loss_cls: 0.3189 BoxHead/loss_box_reg: 0.3187 Cube/loss_dims: 0.03573 Cube/loss_xy: 0.02991 Cube/loss_z: 0.07699 Cube/loss_pose: 0.2558 Cube/loss_joint: 0.5653 lr: 0.0214 max_mem: 28029M
+[02/26 14:49:08] d2.utils.events INFO: eta: 10:25:21 iter: 1559 Cube/total_3D_loss: 2.053 total_loss: 3.011 BoxHead/loss_cls: 0.3095 BoxHead/loss_box_reg: 0.3179 Cube/loss_dims: 0.03621 Cube/loss_xy: 0.03252 Cube/loss_z: 0.07848 Cube/loss_pose: 0.2488 Cube/loss_joint: 0.5763 lr: 0.0214 max_mem: 28029M
+[02/26 14:49:36] d2.utils.events INFO: eta: 10:32:42 iter: 1579 Cube/total_3D_loss: 2.115 total_loss: 2.988 BoxHead/loss_cls: 0.3016 BoxHead/loss_box_reg: 0.3046 Cube/loss_dims: 0.03543 Cube/loss_xy: 0.03192 Cube/loss_z: 0.07912 Cube/loss_pose: 0.2492 Cube/loss_joint: 0.5678 lr: 0.0214 max_mem: 28029M
+[02/26 14:50:04] d2.utils.events INFO: eta: 10:25:40 iter: 1599 Cube/total_3D_loss: 2.092 total_loss: 3.01 BoxHead/loss_cls: 0.3115 BoxHead/loss_box_reg: 0.3027 Cube/loss_dims: 0.03824 Cube/loss_xy: 0.02963 Cube/loss_z: 0.0776 Cube/loss_pose: 0.2563 Cube/loss_joint: 0.5632 lr: 0.0214 max_mem: 28029M
+[02/26 14:50:31] d2.utils.events INFO: eta: 10:23:00 iter: 1619 Cube/total_3D_loss: 2.127 total_loss: 3.002 BoxHead/loss_cls: 0.3021 BoxHead/loss_box_reg: 0.3137 Cube/loss_dims: 0.03624 Cube/loss_xy: 0.0302 Cube/loss_z: 0.0852 Cube/loss_pose: 0.2635 Cube/loss_joint: 0.5879 lr: 0.0214 max_mem: 28029M
+[02/26 14:50:58] d2.utils.events INFO: eta: 10:20:07 iter: 1639 Cube/total_3D_loss: 2.123 total_loss: 3.033 BoxHead/loss_cls: 0.2927 BoxHead/loss_box_reg: 0.3151 Cube/loss_dims: 0.0348 Cube/loss_xy: 0.02978 Cube/loss_z: 0.07639 Cube/loss_pose: 0.2366 Cube/loss_joint: 0.5629 lr: 0.0214 max_mem: 28029M
+[02/26 14:51:26] d2.utils.events INFO: eta: 10:30:10 iter: 1659 Cube/total_3D_loss: 2.155 total_loss: 3.01 BoxHead/loss_cls: 0.2955 BoxHead/loss_box_reg: 0.305 Cube/loss_dims: 0.03561 Cube/loss_xy: 0.03104 Cube/loss_z: 0.08081 Cube/loss_pose: 0.2486 Cube/loss_joint: 0.5779 lr: 0.0214 max_mem: 28029M
+[02/26 14:51:54] d2.utils.events INFO: eta: 10:22:19 iter: 1679 Cube/total_3D_loss: 2.061 total_loss: 2.963 BoxHead/loss_cls: 0.3048 BoxHead/loss_box_reg: 0.3164 Cube/loss_dims: 0.03493 Cube/loss_xy: 0.03144 Cube/loss_z: 0.07684 Cube/loss_pose: 0.2483 Cube/loss_joint: 0.5709 lr: 0.0214 max_mem: 28029M
+[02/26 14:52:22] d2.utils.events INFO: eta: 10:31:13 iter: 1699 Cube/total_3D_loss: 2.149 total_loss: 2.995 BoxHead/loss_cls: 0.2968 BoxHead/loss_box_reg: 0.2976 Cube/loss_dims: 0.03752 Cube/loss_xy: 0.03233 Cube/loss_z: 0.07735 Cube/loss_pose: 0.2497 Cube/loss_joint: 0.5746 lr: 0.0214 max_mem: 28029M
+[02/26 14:52:49] d2.utils.events INFO: eta: 10:21:05 iter: 1719 Cube/total_3D_loss: 1.974 total_loss: 2.915 BoxHead/loss_cls: 0.306 BoxHead/loss_box_reg: 0.311 Cube/loss_dims: 0.03914 Cube/loss_xy: 0.03192 Cube/loss_z: 0.07621 Cube/loss_pose: 0.2547 Cube/loss_joint: 0.5892 lr: 0.0214 max_mem: 28029M
+[02/26 14:53:17] d2.utils.events INFO: eta: 10:26:08 iter: 1739 Cube/total_3D_loss: 2.043 total_loss: 2.982 BoxHead/loss_cls: 0.3032 BoxHead/loss_box_reg: 0.3199 Cube/loss_dims: 0.03674 Cube/loss_xy: 0.02901 Cube/loss_z: 0.07393 Cube/loss_pose: 0.2632 Cube/loss_joint: 0.5655 lr: 0.0214 max_mem: 28029M
+[02/26 14:53:45] d2.utils.events INFO: eta: 10:31:27 iter: 1759 Cube/total_3D_loss: 2.115 total_loss: 2.998 BoxHead/loss_cls: 0.302 BoxHead/loss_box_reg: 0.2996 Cube/loss_dims: 0.03756 Cube/loss_xy: 0.03156 Cube/loss_z: 0.07683 Cube/loss_pose: 0.2546 Cube/loss_joint: 0.5712 lr: 0.0214 max_mem: 28029M
+[02/26 14:54:13] d2.utils.events INFO: eta: 10:18:54 iter: 1779 Cube/total_3D_loss: 2.08 total_loss: 2.957 BoxHead/loss_cls: 0.287 BoxHead/loss_box_reg: 0.2938 Cube/loss_dims: 0.03873 Cube/loss_xy: 0.0309 Cube/loss_z: 0.07427 Cube/loss_pose: 0.2618 Cube/loss_joint: 0.5622 lr: 0.0214 max_mem: 28029M
+[02/26 14:54:40] d2.utils.events INFO: eta: 10:26:41 iter: 1799 Cube/total_3D_loss: 1.955 total_loss: 2.896 BoxHead/loss_cls: 0.2846 BoxHead/loss_box_reg: 0.2979 Cube/loss_dims: 0.037 Cube/loss_xy: 0.03112 Cube/loss_z: 0.07815 Cube/loss_pose: 0.2567 Cube/loss_joint: 0.5672 lr: 0.0214 max_mem: 28029M
+[02/26 14:55:08] d2.utils.events INFO: eta: 10:15:40 iter: 1819 Cube/total_3D_loss: 1.969 total_loss: 2.924 BoxHead/loss_cls: 0.3125 BoxHead/loss_box_reg: 0.3098 Cube/loss_dims: 0.03666 Cube/loss_xy: 0.03062 Cube/loss_z: 0.07734 Cube/loss_pose: 0.2611 Cube/loss_joint: 0.5715 lr: 0.0214 max_mem: 28029M
+[02/26 14:55:35] d2.utils.events INFO: eta: 10:18:12 iter: 1839 Cube/total_3D_loss: 2.015 total_loss: 2.921 BoxHead/loss_cls: 0.2977 BoxHead/loss_box_reg: 0.3026 Cube/loss_dims: 0.03784 Cube/loss_xy: 0.0334 Cube/loss_z: 0.07382 Cube/loss_pose: 0.2491 Cube/loss_joint: 0.5823 lr: 0.0214 max_mem: 28029M
+[02/26 14:56:03] d2.utils.events INFO: eta: 10:16:58 iter: 1859 Cube/total_3D_loss: 1.975 total_loss: 2.89 BoxHead/loss_cls: 0.2825 BoxHead/loss_box_reg: 0.3061 Cube/loss_dims: 0.03635 Cube/loss_xy: 0.0331 Cube/loss_z: 0.07528 Cube/loss_pose: 0.2627 Cube/loss_joint: 0.5852 lr: 0.0214 max_mem: 28029M
+[02/26 14:56:30] d2.utils.events INFO: eta: 10:16:20 iter: 1879 Cube/total_3D_loss: 1.973 total_loss: 2.912 BoxHead/loss_cls: 0.2879 BoxHead/loss_box_reg: 0.2984 Cube/loss_dims: 0.03799 Cube/loss_xy: 0.03249 Cube/loss_z: 0.07699 Cube/loss_pose: 0.2635 Cube/loss_joint: 0.5749 lr: 0.0214 max_mem: 28029M
+[02/26 14:56:58] d2.utils.events INFO: eta: 10:31:32 iter: 1899 Cube/total_3D_loss: 2.049 total_loss: 2.961 BoxHead/loss_cls: 0.2892 BoxHead/loss_box_reg: 0.3248 Cube/loss_dims: 0.03533 Cube/loss_xy: 0.03033 Cube/loss_z: 0.08484 Cube/loss_pose: 0.2477 Cube/loss_joint: 0.5849 lr: 0.0214 max_mem: 28029M
+[02/26 14:57:26] d2.utils.events INFO: eta: 10:14:26 iter: 1919 Cube/total_3D_loss: 2.035 total_loss: 2.994 BoxHead/loss_cls: 0.3003 BoxHead/loss_box_reg: 0.3154 Cube/loss_dims: 0.03657 Cube/loss_xy: 0.02948 Cube/loss_z: 0.07692 Cube/loss_pose: 0.2348 Cube/loss_joint: 0.5534 lr: 0.0214 max_mem: 28029M
+[02/26 14:57:53] d2.utils.events INFO: eta: 10:13:57 iter: 1939 Cube/total_3D_loss: 1.981 total_loss: 2.941 BoxHead/loss_cls: 0.2907 BoxHead/loss_box_reg: 0.3014 Cube/loss_dims: 0.0356 Cube/loss_xy: 0.03078 Cube/loss_z: 0.07766 Cube/loss_pose: 0.257 Cube/loss_joint: 0.5624 lr: 0.0214 max_mem: 28029M
+[02/26 14:58:21] d2.utils.events INFO: eta: 10:22:26 iter: 1959 Cube/total_3D_loss: 1.967 total_loss: 2.922 BoxHead/loss_cls: 0.282 BoxHead/loss_box_reg: 0.3137 Cube/loss_dims: 0.03717 Cube/loss_xy: 0.03116 Cube/loss_z: 0.08065 Cube/loss_pose: 0.2571 Cube/loss_joint: 0.5884 lr: 0.0214 max_mem: 28029M
+[02/26 14:58:49] d2.utils.events INFO: eta: 10:18:52 iter: 1979 Cube/total_3D_loss: 2.012 total_loss: 2.937 BoxHead/loss_cls: 0.3008 BoxHead/loss_box_reg: 0.3147 Cube/loss_dims: 0.03653 Cube/loss_xy: 0.03111 Cube/loss_z: 0.07614 Cube/loss_pose: 0.2606 Cube/loss_joint: 0.5745 lr: 0.0214 max_mem: 28029M
+[02/26 14:59:16] d2.utils.events INFO: eta: 10:14:23 iter: 1999 Cube/total_3D_loss: 1.997 total_loss: 2.915 BoxHead/loss_cls: 0.2936 BoxHead/loss_box_reg: 0.3052 Cube/loss_dims: 0.03863 Cube/loss_xy: 0.03033 Cube/loss_z: 0.08236 Cube/loss_pose: 0.2517 Cube/loss_joint: 0.5827 lr: 0.0214 max_mem: 28029M
+[02/26 14:59:44] d2.utils.events INFO: eta: 10:11:26 iter: 2019 Cube/total_3D_loss: 1.892 total_loss: 2.837 BoxHead/loss_cls: 0.2854 BoxHead/loss_box_reg: 0.2834 Cube/loss_dims: 0.03849 Cube/loss_xy: 0.03137 Cube/loss_z: 0.07777 Cube/loss_pose: 0.257 Cube/loss_joint: 0.5861 lr: 0.0214 max_mem: 28029M
+[02/26 15:00:11] d2.utils.events INFO: eta: 10:10:18 iter: 2039 Cube/total_3D_loss: 1.997 total_loss: 2.914 BoxHead/loss_cls: 0.2981 BoxHead/loss_box_reg: 0.3121 Cube/loss_dims: 0.03788 Cube/loss_xy: 0.0318 Cube/loss_z: 0.07895 Cube/loss_pose: 0.256 Cube/loss_joint: 0.5838 lr: 0.0214 max_mem: 28029M
+[02/26 15:00:39] d2.utils.events INFO: eta: 10:14:34 iter: 2059 Cube/total_3D_loss: 1.955 total_loss: 2.91 BoxHead/loss_cls: 0.2901 BoxHead/loss_box_reg: 0.3087 Cube/loss_dims: 0.03789 Cube/loss_xy: 0.02958 Cube/loss_z: 0.08294 Cube/loss_pose: 0.25 Cube/loss_joint: 0.5801 lr: 0.0214 max_mem: 28029M
+[02/26 15:01:06] d2.utils.events INFO: eta: 10:09:28 iter: 2079 Cube/total_3D_loss: 1.91 total_loss: 2.798 BoxHead/loss_cls: 0.2706 BoxHead/loss_box_reg: 0.2772 Cube/loss_dims: 0.03967 Cube/loss_xy: 0.03143 Cube/loss_z: 0.07834 Cube/loss_pose: 0.2627 Cube/loss_joint: 0.5924 lr: 0.0214 max_mem: 28029M
+[02/26 15:01:34] d2.utils.events INFO: eta: 10:11:10 iter: 2099 Cube/total_3D_loss: 1.889 total_loss: 2.841 BoxHead/loss_cls: 0.2829 BoxHead/loss_box_reg: 0.2861 Cube/loss_dims: 0.03718 Cube/loss_xy: 0.03071 Cube/loss_z: 0.07728 Cube/loss_pose: 0.2516 Cube/loss_joint: 0.5758 lr: 0.0214 max_mem: 28029M
+[02/26 15:02:02] d2.utils.events INFO: eta: 10:27:10 iter: 2119 Cube/total_3D_loss: 1.879 total_loss: 2.793 BoxHead/loss_cls: 0.2685 BoxHead/loss_box_reg: 0.3067 Cube/loss_dims: 0.03853 Cube/loss_xy: 0.03308 Cube/loss_z: 0.07646 Cube/loss_pose: 0.251 Cube/loss_joint: 0.578 lr: 0.0214 max_mem: 28029M
+[02/26 15:02:29] d2.utils.events INFO: eta: 10:08:08 iter: 2139 Cube/total_3D_loss: 1.882 total_loss: 2.845 BoxHead/loss_cls: 0.2893 BoxHead/loss_box_reg: 0.3107 Cube/loss_dims: 0.03683 Cube/loss_xy: 0.03143 Cube/loss_z: 0.08026 Cube/loss_pose: 0.2501 Cube/loss_joint: 0.5923 lr: 0.0214 max_mem: 28029M
+[02/26 15:02:56] d2.utils.events INFO: eta: 10:07:30 iter: 2159 Cube/total_3D_loss: 1.999 total_loss: 2.908 BoxHead/loss_cls: 0.2758 BoxHead/loss_box_reg: 0.2974 Cube/loss_dims: 0.03723 Cube/loss_xy: 0.03281 Cube/loss_z: 0.08309 Cube/loss_pose: 0.249 Cube/loss_joint: 0.5961 lr: 0.0214 max_mem: 28029M
+[02/26 15:03:24] d2.utils.events INFO: eta: 10:07:28 iter: 2179 Cube/total_3D_loss: 1.956 total_loss: 2.843 BoxHead/loss_cls: 0.2644 BoxHead/loss_box_reg: 0.2807 Cube/loss_dims: 0.03697 Cube/loss_xy: 0.03056 Cube/loss_z: 0.07945 Cube/loss_pose: 0.2512 Cube/loss_joint: 0.5818 lr: 0.0214 max_mem: 28029M
+[02/26 15:03:51] d2.utils.events INFO: eta: 10:06:05 iter: 2199 Cube/total_3D_loss: 1.825 total_loss: 2.806 BoxHead/loss_cls: 0.2785 BoxHead/loss_box_reg: 0.3036 Cube/loss_dims: 0.03856 Cube/loss_xy: 0.03157 Cube/loss_z: 0.0745 Cube/loss_pose: 0.2506 Cube/loss_joint: 0.5726 lr: 0.0214 max_mem: 28029M
+[02/26 15:04:19] d2.utils.events INFO: eta: 10:07:59 iter: 2219 Cube/total_3D_loss: 1.903 total_loss: 2.87 BoxHead/loss_cls: 0.2699 BoxHead/loss_box_reg: 0.2828 Cube/loss_dims: 0.03856 Cube/loss_xy: 0.03121 Cube/loss_z: 0.07988 Cube/loss_pose: 0.2404 Cube/loss_joint: 0.5922 lr: 0.0214 max_mem: 28029M
+[02/26 15:04:46] d2.utils.events INFO: eta: 10:05:57 iter: 2239 Cube/total_3D_loss: 1.992 total_loss: 2.893 BoxHead/loss_cls: 0.2794 BoxHead/loss_box_reg: 0.2896 Cube/loss_dims: 0.03919 Cube/loss_xy: 0.03173 Cube/loss_z: 0.08031 Cube/loss_pose: 0.2515 Cube/loss_joint: 0.5797 lr: 0.0214 max_mem: 28029M
+[02/26 15:05:14] d2.utils.events INFO: eta: 10:15:52 iter: 2259 Cube/total_3D_loss: 1.853 total_loss: 2.794 BoxHead/loss_cls: 0.2695 BoxHead/loss_box_reg: 0.2928 Cube/loss_dims: 0.04076 Cube/loss_xy: 0.03234 Cube/loss_z: 0.07949 Cube/loss_pose: 0.2636 Cube/loss_joint: 0.5896 lr: 0.0214 max_mem: 28029M
+[02/26 15:05:41] d2.utils.events INFO: eta: 10:05:23 iter: 2279 Cube/total_3D_loss: 1.842 total_loss: 2.841 BoxHead/loss_cls: 0.2945 BoxHead/loss_box_reg: 0.3273 Cube/loss_dims: 0.03872 Cube/loss_xy: 0.03211 Cube/loss_z: 0.07477 Cube/loss_pose: 0.2566 Cube/loss_joint: 0.5832 lr: 0.0214 max_mem: 28029M
+[02/26 15:06:09] d2.utils.events INFO: eta: 10:07:48 iter: 2299 Cube/total_3D_loss: 1.873 total_loss: 2.833 BoxHead/loss_cls: 0.2856 BoxHead/loss_box_reg: 0.3012 Cube/loss_dims: 0.03749 Cube/loss_xy: 0.02938 Cube/loss_z: 0.07889 Cube/loss_pose: 0.2515 Cube/loss_joint: 0.579 lr: 0.0214 max_mem: 28029M
+[02/26 15:06:37] d2.utils.events INFO: eta: 10:16:09 iter: 2319 Cube/total_3D_loss: 1.866 total_loss: 2.806 BoxHead/loss_cls: 0.271 BoxHead/loss_box_reg: 0.2973 Cube/loss_dims: 0.03772 Cube/loss_xy: 0.03115 Cube/loss_z: 0.07918 Cube/loss_pose: 0.2437 Cube/loss_joint: 0.5757 lr: 0.0214 max_mem: 28029M
+[02/26 15:07:05] d2.utils.events INFO: eta: 10:19:30 iter: 2339 Cube/total_3D_loss: 1.865 total_loss: 2.778 BoxHead/loss_cls: 0.2649 BoxHead/loss_box_reg: 0.2781 Cube/loss_dims: 0.03897 Cube/loss_xy: 0.03094 Cube/loss_z: 0.07811 Cube/loss_pose: 0.2456 Cube/loss_joint: 0.5854 lr: 0.0214 max_mem: 28029M
+[02/26 15:07:32] d2.utils.events INFO: eta: 10:07:12 iter: 2359 Cube/total_3D_loss: 1.869 total_loss: 2.782 BoxHead/loss_cls: 0.2584 BoxHead/loss_box_reg: 0.3002 Cube/loss_dims: 0.03811 Cube/loss_xy: 0.03331 Cube/loss_z: 0.078 Cube/loss_pose: 0.248 Cube/loss_joint: 0.5758 lr: 0.0214 max_mem: 28029M
+[02/26 15:08:00] d2.utils.events INFO: eta: 10:01:28 iter: 2379 Cube/total_3D_loss: 1.849 total_loss: 2.788 BoxHead/loss_cls: 0.285 BoxHead/loss_box_reg: 0.2964 Cube/loss_dims: 0.03966 Cube/loss_xy: 0.03169 Cube/loss_z: 0.07816 Cube/loss_pose: 0.2522 Cube/loss_joint: 0.5903 lr: 0.0214 max_mem: 28029M
+[02/26 15:08:27] d2.utils.events INFO: eta: 10:01:52 iter: 2399 Cube/total_3D_loss: 1.834 total_loss: 2.775 BoxHead/loss_cls: 0.2649 BoxHead/loss_box_reg: 0.2837 Cube/loss_dims: 0.0386 Cube/loss_xy: 0.0317 Cube/loss_z: 0.07391 Cube/loss_pose: 0.2538 Cube/loss_joint: 0.5721 lr: 0.0214 max_mem: 28029M
+[02/26 15:08:55] d2.utils.events INFO: eta: 10:03:38 iter: 2419 Cube/total_3D_loss: 1.816 total_loss: 2.776 BoxHead/loss_cls: 0.2637 BoxHead/loss_box_reg: 0.3005 Cube/loss_dims: 0.03891 Cube/loss_xy: 0.03174 Cube/loss_z: 0.0802 Cube/loss_pose: 0.255 Cube/loss_joint: 0.5904 lr: 0.0214 max_mem: 28029M
+[02/26 15:09:22] d2.utils.events INFO: eta: 10:10:40 iter: 2439 Cube/total_3D_loss: 1.829 total_loss: 2.794 BoxHead/loss_cls: 0.2641 BoxHead/loss_box_reg: 0.2955 Cube/loss_dims: 0.0399 Cube/loss_xy: 0.03208 Cube/loss_z: 0.07938 Cube/loss_pose: 0.2536 Cube/loss_joint: 0.5846 lr: 0.0214 max_mem: 28029M
+[02/26 15:09:50] d2.utils.events INFO: eta: 10:04:40 iter: 2459 Cube/total_3D_loss: 1.873 total_loss: 2.82 BoxHead/loss_cls: 0.2733 BoxHead/loss_box_reg: 0.3002 Cube/loss_dims: 0.03857 Cube/loss_xy: 0.03148 Cube/loss_z: 0.08033 Cube/loss_pose: 0.2425 Cube/loss_joint: 0.5983 lr: 0.0214 max_mem: 28029M
+[02/26 15:10:17] d2.utils.events INFO: eta: 10:03:54 iter: 2479 Cube/total_3D_loss: 1.894 total_loss: 2.802 BoxHead/loss_cls: 0.265 BoxHead/loss_box_reg: 0.2931 Cube/loss_dims: 0.03668 Cube/loss_xy: 0.03031 Cube/loss_z: 0.07588 Cube/loss_pose: 0.2499 Cube/loss_joint: 0.5608 lr: 0.0214 max_mem: 28029M
+[02/26 15:10:45] d2.utils.events INFO: eta: 10:02:17 iter: 2499 Cube/total_3D_loss: 1.83 total_loss: 2.758 BoxHead/loss_cls: 0.2599 BoxHead/loss_box_reg: 0.2796 Cube/loss_dims: 0.0384 Cube/loss_xy: 0.02989 Cube/loss_z: 0.07456 Cube/loss_pose: 0.2574 Cube/loss_joint: 0.5653 lr: 0.0214 max_mem: 28029M
+[02/26 15:11:12] d2.utils.events INFO: eta: 9:58:43 iter: 2519 Cube/total_3D_loss: 1.805 total_loss: 2.769 BoxHead/loss_cls: 0.2675 BoxHead/loss_box_reg: 0.3013 Cube/loss_dims: 0.03957 Cube/loss_xy: 0.0323 Cube/loss_z: 0.07675 Cube/loss_pose: 0.2534 Cube/loss_joint: 0.5937 lr: 0.0214 max_mem: 28029M
+[02/26 15:11:40] d2.utils.events INFO: eta: 10:05:09 iter: 2539 Cube/total_3D_loss: 1.884 total_loss: 2.783 BoxHead/loss_cls: 0.2599 BoxHead/loss_box_reg: 0.2947 Cube/loss_dims: 0.0389 Cube/loss_xy: 0.03058 Cube/loss_z: 0.07892 Cube/loss_pose: 0.2521 Cube/loss_joint: 0.5783 lr: 0.0214 max_mem: 28029M
+[02/26 15:12:07] d2.utils.events INFO: eta: 10:00:18 iter: 2559 Cube/total_3D_loss: 1.85 total_loss: 2.743 BoxHead/loss_cls: 0.2628 BoxHead/loss_box_reg: 0.2851 Cube/loss_dims: 0.0386 Cube/loss_xy: 0.03097 Cube/loss_z: 0.08047 Cube/loss_pose: 0.2468 Cube/loss_joint: 0.5933 lr: 0.0214 max_mem: 28029M
+[02/26 15:12:35] d2.utils.events INFO: eta: 9:57:02 iter: 2579 Cube/total_3D_loss: 1.886 total_loss: 2.802 BoxHead/loss_cls: 0.2606 BoxHead/loss_box_reg: 0.2993 Cube/loss_dims: 0.03641 Cube/loss_xy: 0.03011 Cube/loss_z: 0.07913 Cube/loss_pose: 0.2424 Cube/loss_joint: 0.5863 lr: 0.0214 max_mem: 28029M
+[02/26 15:13:02] d2.utils.events INFO: eta: 10:05:37 iter: 2599 Cube/total_3D_loss: 1.828 total_loss: 2.754 BoxHead/loss_cls: 0.2655 BoxHead/loss_box_reg: 0.2926 Cube/loss_dims: 0.03848 Cube/loss_xy: 0.03177 Cube/loss_z: 0.07517 Cube/loss_pose: 0.2455 Cube/loss_joint: 0.5755 lr: 0.0214 max_mem: 28029M
+[02/26 15:13:30] d2.utils.events INFO: eta: 9:59:52 iter: 2619 Cube/total_3D_loss: 1.792 total_loss: 2.736 BoxHead/loss_cls: 0.2458 BoxHead/loss_box_reg: 0.2813 Cube/loss_dims: 0.03996 Cube/loss_xy: 0.03042 Cube/loss_z: 0.08079 Cube/loss_pose: 0.2549 Cube/loss_joint: 0.5956 lr: 0.0214 max_mem: 28029M
+[02/26 15:13:57] d2.utils.events INFO: eta: 9:58:58 iter: 2639 Cube/total_3D_loss: 1.774 total_loss: 2.695 BoxHead/loss_cls: 0.2575 BoxHead/loss_box_reg: 0.2794 Cube/loss_dims: 0.03881 Cube/loss_xy: 0.03063 Cube/loss_z: 0.07965 Cube/loss_pose: 0.2544 Cube/loss_joint: 0.5896 lr: 0.0214 max_mem: 28029M
+[02/26 15:14:25] d2.utils.events INFO: eta: 9:57:37 iter: 2659 Cube/total_3D_loss: 1.783 total_loss: 2.768 BoxHead/loss_cls: 0.2649 BoxHead/loss_box_reg: 0.3021 Cube/loss_dims: 0.03881 Cube/loss_xy: 0.03152 Cube/loss_z: 0.07706 Cube/loss_pose: 0.2583 Cube/loss_joint: 0.5952 lr: 0.0214 max_mem: 28029M
+[02/26 15:14:52] d2.utils.events INFO: eta: 9:58:55 iter: 2679 Cube/total_3D_loss: 1.758 total_loss: 2.717 BoxHead/loss_cls: 0.2478 BoxHead/loss_box_reg: 0.2887 Cube/loss_dims: 0.03899 Cube/loss_xy: 0.03157 Cube/loss_z: 0.0735 Cube/loss_pose: 0.2633 Cube/loss_joint: 0.5818 lr: 0.0214 max_mem: 28029M
+[02/26 15:15:20] d2.utils.events INFO: eta: 9:54:34 iter: 2699 Cube/total_3D_loss: 1.74 total_loss: 2.709 BoxHead/loss_cls: 0.2606 BoxHead/loss_box_reg: 0.2832 Cube/loss_dims: 0.04123 Cube/loss_xy: 0.03197 Cube/loss_z: 0.07499 Cube/loss_pose: 0.2626 Cube/loss_joint: 0.5895 lr: 0.0214 max_mem: 28029M
+[02/26 15:15:47] d2.utils.events INFO: eta: 9:53:53 iter: 2719 Cube/total_3D_loss: 1.805 total_loss: 2.7 BoxHead/loss_cls: 0.253 BoxHead/loss_box_reg: 0.2744 Cube/loss_dims: 0.039 Cube/loss_xy: 0.02937 Cube/loss_z: 0.07798 Cube/loss_pose: 0.2444 Cube/loss_joint: 0.5755 lr: 0.0214 max_mem: 28029M
+[02/26 15:16:16] d2.utils.events INFO: eta: 10:22:37 iter: 2739 Cube/total_3D_loss: 1.79 total_loss: 2.729 BoxHead/loss_cls: 0.2477 BoxHead/loss_box_reg: 0.2874 Cube/loss_dims: 0.03761 Cube/loss_xy: 0.03209 Cube/loss_z: 0.08044 Cube/loss_pose: 0.2434 Cube/loss_joint: 0.5958 lr: 0.0214 max_mem: 28029M
+[02/26 15:16:43] d2.utils.events INFO: eta: 9:53:14 iter: 2759 Cube/total_3D_loss: 1.775 total_loss: 2.702 BoxHead/loss_cls: 0.2464 BoxHead/loss_box_reg: 0.2811 Cube/loss_dims: 0.03825 Cube/loss_xy: 0.03146 Cube/loss_z: 0.07707 Cube/loss_pose: 0.2457 Cube/loss_joint: 0.5641 lr: 0.0214 max_mem: 28029M
+[02/26 15:17:10] d2.utils.events INFO: eta: 9:52:30 iter: 2779 Cube/total_3D_loss: 1.757 total_loss: 2.661 BoxHead/loss_cls: 0.2382 BoxHead/loss_box_reg: 0.2747 Cube/loss_dims: 0.03983 Cube/loss_xy: 0.03317 Cube/loss_z: 0.07994 Cube/loss_pose: 0.2588 Cube/loss_joint: 0.6059 lr: 0.0214 max_mem: 28029M
+[02/26 15:17:38] d2.utils.events INFO: eta: 9:50:51 iter: 2799 Cube/total_3D_loss: 1.731 total_loss: 2.678 BoxHead/loss_cls: 0.2648 BoxHead/loss_box_reg: 0.2896 Cube/loss_dims: 0.03994 Cube/loss_xy: 0.03143 Cube/loss_z: 0.07764 Cube/loss_pose: 0.25 Cube/loss_joint: 0.5921 lr: 0.0214 max_mem: 28029M
+[02/26 15:18:05] d2.utils.events INFO: eta: 9:52:51 iter: 2819 Cube/total_3D_loss: 1.733 total_loss: 2.688 BoxHead/loss_cls: 0.2388 BoxHead/loss_box_reg: 0.2779 Cube/loss_dims: 0.03771 Cube/loss_xy: 0.0311 Cube/loss_z: 0.07444 Cube/loss_pose: 0.2495 Cube/loss_joint: 0.5799 lr: 0.0214 max_mem: 28029M
+[02/26 15:18:32] d2.utils.events INFO: eta: 9:52:11 iter: 2839 Cube/total_3D_loss: 1.746 total_loss: 2.665 BoxHead/loss_cls: 0.2346 BoxHead/loss_box_reg: 0.276 Cube/loss_dims: 0.03936 Cube/loss_xy: 0.03102 Cube/loss_z: 0.07844 Cube/loss_pose: 0.2466 Cube/loss_joint: 0.5876 lr: 0.0214 max_mem: 28029M
+[02/26 15:19:00] d2.utils.events INFO: eta: 9:52:10 iter: 2859 Cube/total_3D_loss: 1.759 total_loss: 2.718 BoxHead/loss_cls: 0.2437 BoxHead/loss_box_reg: 0.2834 Cube/loss_dims: 0.03776 Cube/loss_xy: 0.03129 Cube/loss_z: 0.07812 Cube/loss_pose: 0.2555 Cube/loss_joint: 0.5801 lr: 0.0214 max_mem: 28029M
+[02/26 15:19:27] d2.utils.events INFO: eta: 9:46:55 iter: 2879 Cube/total_3D_loss: 1.877 total_loss: 2.753 BoxHead/loss_cls: 0.2502 BoxHead/loss_box_reg: 0.2839 Cube/loss_dims: 0.04 Cube/loss_xy: 0.02984 Cube/loss_z: 0.08251 Cube/loss_pose: 0.243 Cube/loss_joint: 0.603 lr: 0.0214 max_mem: 28029M
+[02/26 15:19:56] d2.utils.events INFO: eta: 10:32:31 iter: 2899 Cube/total_3D_loss: 1.755 total_loss: 2.713 BoxHead/loss_cls: 0.2489 BoxHead/loss_box_reg: 0.2958 Cube/loss_dims: 0.03901 Cube/loss_xy: 0.03099 Cube/loss_z: 0.07833 Cube/loss_pose: 0.2424 Cube/loss_joint: 0.5823 lr: 0.0214 max_mem: 28029M
+[02/26 15:20:24] d2.utils.events INFO: eta: 10:08:43 iter: 2919 Cube/total_3D_loss: 1.775 total_loss: 2.717 BoxHead/loss_cls: 0.2356 BoxHead/loss_box_reg: 0.2732 Cube/loss_dims: 0.03952 Cube/loss_xy: 0.03152 Cube/loss_z: 0.079 Cube/loss_pose: 0.2526 Cube/loss_joint: 0.5961 lr: 0.0214 max_mem: 28029M
+[02/26 15:20:52] d2.utils.events INFO: eta: 9:57:15 iter: 2939 Cube/total_3D_loss: 1.781 total_loss: 2.7 BoxHead/loss_cls: 0.257 BoxHead/loss_box_reg: 0.288 Cube/loss_dims: 0.03748 Cube/loss_xy: 0.02923 Cube/loss_z: 0.07503 Cube/loss_pose: 0.2421 Cube/loss_joint: 0.5783 lr: 0.0214 max_mem: 28029M
+[02/26 15:21:20] d2.utils.events INFO: eta: 9:55:50 iter: 2959 Cube/total_3D_loss: 1.771 total_loss: 2.68 BoxHead/loss_cls: 0.242 BoxHead/loss_box_reg: 0.272 Cube/loss_dims: 0.04002 Cube/loss_xy: 0.03003 Cube/loss_z: 0.07906 Cube/loss_pose: 0.2513 Cube/loss_joint: 0.6007 lr: 0.0214 max_mem: 28029M
+[02/26 15:21:47] d2.utils.events INFO: eta: 9:52:25 iter: 2979 Cube/total_3D_loss: 1.789 total_loss: 2.668 BoxHead/loss_cls: 0.246 BoxHead/loss_box_reg: 0.2733 Cube/loss_dims: 0.04002 Cube/loss_xy: 0.03189 Cube/loss_z: 0.07646 Cube/loss_pose: 0.2523 Cube/loss_joint: 0.5935 lr: 0.0214 max_mem: 28029M
+[02/26 15:22:15] d2.utils.events INFO: eta: 9:50:41 iter: 2999 Cube/total_3D_loss: 1.733 total_loss: 2.68 BoxHead/loss_cls: 0.2477 BoxHead/loss_box_reg: 0.2922 Cube/loss_dims: 0.03897 Cube/loss_xy: 0.0313 Cube/loss_z: 0.07647 Cube/loss_pose: 0.2512 Cube/loss_joint: 0.5833 lr: 0.0214 max_mem: 28029M
+[02/26 15:22:42] d2.utils.events INFO: eta: 9:48:43 iter: 3019 Cube/total_3D_loss: 1.67 total_loss: 2.609 BoxHead/loss_cls: 0.2357 BoxHead/loss_box_reg: 0.2789 Cube/loss_dims: 0.03917 Cube/loss_xy: 0.03132 Cube/loss_z: 0.07724 Cube/loss_pose: 0.2533 Cube/loss_joint: 0.5836 lr: 0.0214 max_mem: 28029M
+[02/26 15:23:10] d2.utils.events INFO: eta: 9:52:06 iter: 3039 Cube/total_3D_loss: 1.697 total_loss: 2.659 BoxHead/loss_cls: 0.2475 BoxHead/loss_box_reg: 0.2793 Cube/loss_dims: 0.03992 Cube/loss_xy: 0.03117 Cube/loss_z: 0.07807 Cube/loss_pose: 0.2544 Cube/loss_joint: 0.5924 lr: 0.0214 max_mem: 28029M
+[02/26 15:23:37] d2.utils.events INFO: eta: 9:50:40 iter: 3059 Cube/total_3D_loss: 1.732 total_loss: 2.652 BoxHead/loss_cls: 0.2354 BoxHead/loss_box_reg: 0.278 Cube/loss_dims: 0.03868 Cube/loss_xy: 0.0327 Cube/loss_z: 0.07367 Cube/loss_pose: 0.2544 Cube/loss_joint: 0.5746 lr: 0.0214 max_mem: 28029M
+[02/26 15:24:05] d2.utils.events INFO: eta: 9:43:44 iter: 3079 Cube/total_3D_loss: 1.715 total_loss: 2.645 BoxHead/loss_cls: 0.2466 BoxHead/loss_box_reg: 0.283 Cube/loss_dims: 0.03961 Cube/loss_xy: 0.03142 Cube/loss_z: 0.08189 Cube/loss_pose: 0.2528 Cube/loss_joint: 0.6076 lr: 0.0214 max_mem: 28029M
+[02/26 15:24:32] d2.utils.events INFO: eta: 9:46:26 iter: 3099 Cube/total_3D_loss: 1.744 total_loss: 2.668 BoxHead/loss_cls: 0.2377 BoxHead/loss_box_reg: 0.2794 Cube/loss_dims: 0.03924 Cube/loss_xy: 0.03219 Cube/loss_z: 0.07369 Cube/loss_pose: 0.2449 Cube/loss_joint: 0.578 lr: 0.0214 max_mem: 28029M
+[02/26 15:24:59] d2.utils.events INFO: eta: 9:47:30 iter: 3119 Cube/total_3D_loss: 1.714 total_loss: 2.659 BoxHead/loss_cls: 0.2472 BoxHead/loss_box_reg: 0.2785 Cube/loss_dims: 0.04006 Cube/loss_xy: 0.03135 Cube/loss_z: 0.07733 Cube/loss_pose: 0.2488 Cube/loss_joint: 0.5821 lr: 0.0214 max_mem: 28029M
+[02/26 15:25:27] d2.utils.events INFO: eta: 9:41:49 iter: 3139 Cube/total_3D_loss: 1.757 total_loss: 2.65 BoxHead/loss_cls: 0.2404 BoxHead/loss_box_reg: 0.2626 Cube/loss_dims: 0.04058 Cube/loss_xy: 0.03246 Cube/loss_z: 0.076 Cube/loss_pose: 0.2491 Cube/loss_joint: 0.5764 lr: 0.0214 max_mem: 28029M
+[02/26 15:25:54] d2.utils.events INFO: eta: 9:44:19 iter: 3159 Cube/total_3D_loss: 1.77 total_loss: 2.696 BoxHead/loss_cls: 0.2476 BoxHead/loss_box_reg: 0.2819 Cube/loss_dims: 0.04056 Cube/loss_xy: 0.03094 Cube/loss_z: 0.0785 Cube/loss_pose: 0.2444 Cube/loss_joint: 0.5956 lr: 0.0214 max_mem: 28029M
+[02/26 15:26:21] d2.utils.events INFO: eta: 9:41:59 iter: 3179 Cube/total_3D_loss: 1.67 total_loss: 2.59 BoxHead/loss_cls: 0.2294 BoxHead/loss_box_reg: 0.2763 Cube/loss_dims: 0.03915 Cube/loss_xy: 0.03124 Cube/loss_z: 0.07872 Cube/loss_pose: 0.2439 Cube/loss_joint: 0.594 lr: 0.0214 max_mem: 28029M
+[02/26 15:26:49] d2.utils.events INFO: eta: 9:51:06 iter: 3199 Cube/total_3D_loss: 1.7 total_loss: 2.621 BoxHead/loss_cls: 0.2465 BoxHead/loss_box_reg: 0.279 Cube/loss_dims: 0.03971 Cube/loss_xy: 0.03194 Cube/loss_z: 0.07445 Cube/loss_pose: 0.2496 Cube/loss_joint: 0.5829 lr: 0.0214 max_mem: 28029M
+[02/26 15:27:16] d2.utils.events INFO: eta: 9:40:58 iter: 3219 Cube/total_3D_loss: 1.738 total_loss: 2.682 BoxHead/loss_cls: 0.2424 BoxHead/loss_box_reg: 0.2747 Cube/loss_dims: 0.03976 Cube/loss_xy: 0.03173 Cube/loss_z: 0.07527 Cube/loss_pose: 0.2399 Cube/loss_joint: 0.5855 lr: 0.0214 max_mem: 28030M
+[02/26 15:27:44] d2.utils.events INFO: eta: 9:44:27 iter: 3239 Cube/total_3D_loss: 1.726 total_loss: 2.66 BoxHead/loss_cls: 0.2401 BoxHead/loss_box_reg: 0.264 Cube/loss_dims: 0.04183 Cube/loss_xy: 0.03109 Cube/loss_z: 0.0817 Cube/loss_pose: 0.2521 Cube/loss_joint: 0.5968 lr: 0.0214 max_mem: 28030M
+[02/26 15:28:11] d2.utils.events INFO: eta: 9:42:25 iter: 3259 Cube/total_3D_loss: 1.677 total_loss: 2.636 BoxHead/loss_cls: 0.2388 BoxHead/loss_box_reg: 0.2718 Cube/loss_dims: 0.03899 Cube/loss_xy: 0.03073 Cube/loss_z: 0.07442 Cube/loss_pose: 0.2464 Cube/loss_joint: 0.5914 lr: 0.0214 max_mem: 28030M
+[02/26 15:28:38] d2.utils.events INFO: eta: 9:41:00 iter: 3279 Cube/total_3D_loss: 1.716 total_loss: 2.663 BoxHead/loss_cls: 0.2417 BoxHead/loss_box_reg: 0.2811 Cube/loss_dims: 0.03883 Cube/loss_xy: 0.03059 Cube/loss_z: 0.07661 Cube/loss_pose: 0.2451 Cube/loss_joint: 0.5806 lr: 0.0214 max_mem: 28030M
+[02/26 15:29:06] d2.utils.events INFO: eta: 9:42:21 iter: 3299 Cube/total_3D_loss: 1.718 total_loss: 2.647 BoxHead/loss_cls: 0.2314 BoxHead/loss_box_reg: 0.2765 Cube/loss_dims: 0.0389 Cube/loss_xy: 0.03162 Cube/loss_z: 0.07687 Cube/loss_pose: 0.2518 Cube/loss_joint: 0.5888 lr: 0.0214 max_mem: 28030M
+[02/26 15:29:33] d2.utils.events INFO: eta: 9:40:23 iter: 3319 Cube/total_3D_loss: 1.66 total_loss: 2.614 BoxHead/loss_cls: 0.2325 BoxHead/loss_box_reg: 0.2828 Cube/loss_dims: 0.04026 Cube/loss_xy: 0.03148 Cube/loss_z: 0.07642 Cube/loss_pose: 0.2524 Cube/loss_joint: 0.5817 lr: 0.0214 max_mem: 28030M
+[02/26 15:30:00] d2.utils.events INFO: eta: 9:37:26 iter: 3339 Cube/total_3D_loss: 1.727 total_loss: 2.665 BoxHead/loss_cls: 0.2499 BoxHead/loss_box_reg: 0.2869 Cube/loss_dims: 0.04052 Cube/loss_xy: 0.03184 Cube/loss_z: 0.08222 Cube/loss_pose: 0.2445 Cube/loss_joint: 0.6147 lr: 0.0214 max_mem: 28030M
+[02/26 15:30:28] d2.utils.events INFO: eta: 9:46:17 iter: 3359 Cube/total_3D_loss: 1.654 total_loss: 2.616 BoxHead/loss_cls: 0.2279 BoxHead/loss_box_reg: 0.2746 Cube/loss_dims: 0.03905 Cube/loss_xy: 0.03149 Cube/loss_z: 0.07736 Cube/loss_pose: 0.2549 Cube/loss_joint: 0.5874 lr: 0.0214 max_mem: 28030M
+[02/26 15:30:56] d2.utils.events INFO: eta: 9:45:57 iter: 3379 Cube/total_3D_loss: 1.684 total_loss: 2.599 BoxHead/loss_cls: 0.2376 BoxHead/loss_box_reg: 0.286 Cube/loss_dims: 0.04018 Cube/loss_xy: 0.03205 Cube/loss_z: 0.07736 Cube/loss_pose: 0.2519 Cube/loss_joint: 0.5807 lr: 0.0214 max_mem: 28030M
+[02/26 15:31:23] d2.utils.events INFO: eta: 9:37:51 iter: 3399 Cube/total_3D_loss: 1.706 total_loss: 2.655 BoxHead/loss_cls: 0.2379 BoxHead/loss_box_reg: 0.2764 Cube/loss_dims: 0.03809 Cube/loss_xy: 0.0298 Cube/loss_z: 0.08218 Cube/loss_pose: 0.2423 Cube/loss_joint: 0.597 lr: 0.0214 max_mem: 28030M
+[02/26 15:31:50] d2.utils.events INFO: eta: 9:35:15 iter: 3419 Cube/total_3D_loss: 1.654 total_loss: 2.637 BoxHead/loss_cls: 0.2444 BoxHead/loss_box_reg: 0.286 Cube/loss_dims: 0.03882 Cube/loss_xy: 0.03324 Cube/loss_z: 0.07665 Cube/loss_pose: 0.2499 Cube/loss_joint: 0.6014 lr: 0.0214 max_mem: 28030M
+[02/26 15:32:17] d2.utils.events INFO: eta: 9:33:56 iter: 3439 Cube/total_3D_loss: 1.665 total_loss: 2.606 BoxHead/loss_cls: 0.2348 BoxHead/loss_box_reg: 0.2764 Cube/loss_dims: 0.03916 Cube/loss_xy: 0.03114 Cube/loss_z: 0.07544 Cube/loss_pose: 0.2489 Cube/loss_joint: 0.5757 lr: 0.0214 max_mem: 28030M
+[02/26 15:32:45] d2.utils.events INFO: eta: 9:40:09 iter: 3459 Cube/total_3D_loss: 1.606 total_loss: 2.578 BoxHead/loss_cls: 0.233 BoxHead/loss_box_reg: 0.2851 Cube/loss_dims: 0.04007 Cube/loss_xy: 0.03323 Cube/loss_z: 0.0747 Cube/loss_pose: 0.2451 Cube/loss_joint: 0.5876 lr: 0.0214 max_mem: 28030M
+[02/26 15:33:12] d2.utils.events INFO: eta: 9:44:47 iter: 3479 Cube/total_3D_loss: 1.686 total_loss: 2.646 BoxHead/loss_cls: 0.2419 BoxHead/loss_box_reg: 0.2979 Cube/loss_dims: 0.03971 Cube/loss_xy: 0.03084 Cube/loss_z: 0.08032 Cube/loss_pose: 0.2425 Cube/loss_joint: 0.5808 lr: 0.0214 max_mem: 28030M
+[02/26 15:33:40] d2.utils.events INFO: eta: 9:35:53 iter: 3499 Cube/total_3D_loss: 1.752 total_loss: 2.645 BoxHead/loss_cls: 0.2257 BoxHead/loss_box_reg: 0.2664 Cube/loss_dims: 0.03911 Cube/loss_xy: 0.0312 Cube/loss_z: 0.07985 Cube/loss_pose: 0.2426 Cube/loss_joint: 0.5897 lr: 0.0214 max_mem: 28030M
+[02/26 15:34:07] d2.utils.events INFO: eta: 9:35:49 iter: 3519 Cube/total_3D_loss: 1.732 total_loss: 2.669 BoxHead/loss_cls: 0.231 BoxHead/loss_box_reg: 0.2729 Cube/loss_dims: 0.03932 Cube/loss_xy: 0.03005 Cube/loss_z: 0.07837 Cube/loss_pose: 0.2415 Cube/loss_joint: 0.572 lr: 0.0214 max_mem: 28030M
+[02/26 15:34:38] d2.utils.events INFO: eta: 10:46:02 iter: 3539 Cube/total_3D_loss: 1.603 total_loss: 2.576 BoxHead/loss_cls: 0.2364 BoxHead/loss_box_reg: 0.2838 Cube/loss_dims: 0.03956 Cube/loss_xy: 0.03213 Cube/loss_z: 0.07936 Cube/loss_pose: 0.2435 Cube/loss_joint: 0.5845 lr: 0.0214 max_mem: 28030M
+[02/26 15:35:09] d2.utils.events INFO: eta: 10:59:51 iter: 3559 Cube/total_3D_loss: 1.577 total_loss: 2.585 BoxHead/loss_cls: 0.2393 BoxHead/loss_box_reg: 0.2922 Cube/loss_dims: 0.0398 Cube/loss_xy: 0.03204 Cube/loss_z: 0.07681 Cube/loss_pose: 0.2474 Cube/loss_joint: 0.5927 lr: 0.0214 max_mem: 28030M
+[02/26 15:35:37] d2.utils.events INFO: eta: 9:45:29 iter: 3579 Cube/total_3D_loss: 1.687 total_loss: 2.601 BoxHead/loss_cls: 0.2252 BoxHead/loss_box_reg: 0.2753 Cube/loss_dims: 0.04043 Cube/loss_xy: 0.03105 Cube/loss_z: 0.07834 Cube/loss_pose: 0.2585 Cube/loss_joint: 0.5893 lr: 0.0214 max_mem: 28030M
+[02/26 15:36:04] d2.utils.events INFO: eta: 9:35:20 iter: 3599 Cube/total_3D_loss: 1.623 total_loss: 2.562 BoxHead/loss_cls: 0.222 BoxHead/loss_box_reg: 0.2747 Cube/loss_dims: 0.03987 Cube/loss_xy: 0.03087 Cube/loss_z: 0.07645 Cube/loss_pose: 0.2404 Cube/loss_joint: 0.5924 lr: 0.0214 max_mem: 28030M
+[02/26 15:36:32] d2.utils.events INFO: eta: 9:33:59 iter: 3619 Cube/total_3D_loss: 1.581 total_loss: 2.583 BoxHead/loss_cls: 0.2302 BoxHead/loss_box_reg: 0.2862 Cube/loss_dims: 0.03956 Cube/loss_xy: 0.03063 Cube/loss_z: 0.07915 Cube/loss_pose: 0.2503 Cube/loss_joint: 0.6008 lr: 0.0214 max_mem: 28030M
+[02/26 15:36:59] d2.utils.events INFO: eta: 9:40:09 iter: 3639 Cube/total_3D_loss: 1.669 total_loss: 2.587 BoxHead/loss_cls: 0.2145 BoxHead/loss_box_reg: 0.2588 Cube/loss_dims: 0.04032 Cube/loss_xy: 0.03056 Cube/loss_z: 0.07792 Cube/loss_pose: 0.2464 Cube/loss_joint: 0.6011 lr: 0.0214 max_mem: 28030M
+[02/26 15:37:27] d2.utils.events INFO: eta: 9:33:01 iter: 3659 Cube/total_3D_loss: 1.64 total_loss: 2.591 BoxHead/loss_cls: 0.2151 BoxHead/loss_box_reg: 0.2605 Cube/loss_dims: 0.03904 Cube/loss_xy: 0.03275 Cube/loss_z: 0.08198 Cube/loss_pose: 0.2423 Cube/loss_joint: 0.6105 lr: 0.0214 max_mem: 28030M
+[02/26 15:37:54] d2.utils.events INFO: eta: 9:33:38 iter: 3679 Cube/total_3D_loss: 1.632 total_loss: 2.572 BoxHead/loss_cls: 0.2226 BoxHead/loss_box_reg: 0.2682 Cube/loss_dims: 0.03849 Cube/loss_xy: 0.03226 Cube/loss_z: 0.0738 Cube/loss_pose: 0.2469 Cube/loss_joint: 0.5745 lr: 0.0214 max_mem: 28030M
+[02/26 15:38:22] d2.utils.events INFO: eta: 9:39:21 iter: 3699 Cube/total_3D_loss: 1.6 total_loss: 2.563 BoxHead/loss_cls: 0.2276 BoxHead/loss_box_reg: 0.2666 Cube/loss_dims: 0.0396 Cube/loss_xy: 0.03229 Cube/loss_z: 0.07557 Cube/loss_pose: 0.2495 Cube/loss_joint: 0.591 lr: 0.0214 max_mem: 28030M
+[02/26 15:38:50] d2.utils.events INFO: eta: 9:40:12 iter: 3719 Cube/total_3D_loss: 1.683 total_loss: 2.641 BoxHead/loss_cls: 0.2398 BoxHead/loss_box_reg: 0.2815 Cube/loss_dims: 0.03789 Cube/loss_xy: 0.03313 Cube/loss_z: 0.07663 Cube/loss_pose: 0.2419 Cube/loss_joint: 0.5891 lr: 0.0214 max_mem: 28030M
+[02/26 15:39:17] d2.utils.events INFO: eta: 9:30:24 iter: 3739 Cube/total_3D_loss: 1.711 total_loss: 2.64 BoxHead/loss_cls: 0.2209 BoxHead/loss_box_reg: 0.2666 Cube/loss_dims: 0.03952 Cube/loss_xy: 0.03143 Cube/loss_z: 0.07998 Cube/loss_pose: 0.241 Cube/loss_joint: 0.6012 lr: 0.0214 max_mem: 28030M
+[02/26 15:39:44] d2.utils.events INFO: eta: 9:30:19 iter: 3759 Cube/total_3D_loss: 1.704 total_loss: 2.639 BoxHead/loss_cls: 0.2292 BoxHead/loss_box_reg: 0.2877 Cube/loss_dims: 0.03884 Cube/loss_xy: 0.03097 Cube/loss_z: 0.07756 Cube/loss_pose: 0.2513 Cube/loss_joint: 0.5877 lr: 0.0214 max_mem: 28030M
+[02/26 15:40:11] d2.utils.events INFO: eta: 9:26:27 iter: 3779 Cube/total_3D_loss: 1.55 total_loss: 2.528 BoxHead/loss_cls: 0.2279 BoxHead/loss_box_reg: 0.2668 Cube/loss_dims: 0.03975 Cube/loss_xy: 0.03192 Cube/loss_z: 0.07831 Cube/loss_pose: 0.2552 Cube/loss_joint: 0.5952 lr: 0.0214 max_mem: 28030M
+[02/26 15:40:40] d2.utils.events INFO: eta: 9:44:02 iter: 3799 Cube/total_3D_loss: 1.614 total_loss: 2.594 BoxHead/loss_cls: 0.2217 BoxHead/loss_box_reg: 0.263 Cube/loss_dims: 0.04059 Cube/loss_xy: 0.03059 Cube/loss_z: 0.07651 Cube/loss_pose: 0.2425 Cube/loss_joint: 0.5934 lr: 0.0214 max_mem: 28030M
+[02/26 15:41:07] d2.utils.events INFO: eta: 9:31:37 iter: 3819 Cube/total_3D_loss: 1.546 total_loss: 2.548 BoxHead/loss_cls: 0.2247 BoxHead/loss_box_reg: 0.2698 Cube/loss_dims: 0.04003 Cube/loss_xy: 0.03189 Cube/loss_z: 0.07619 Cube/loss_pose: 0.2519 Cube/loss_joint: 0.5923 lr: 0.0214 max_mem: 28030M
+[02/26 15:41:34] d2.utils.events INFO: eta: 9:25:14 iter: 3839 Cube/total_3D_loss: 1.608 total_loss: 2.53 BoxHead/loss_cls: 0.2121 BoxHead/loss_box_reg: 0.2589 Cube/loss_dims: 0.03952 Cube/loss_xy: 0.03158 Cube/loss_z: 0.07474 Cube/loss_pose: 0.2488 Cube/loss_joint: 0.5919 lr: 0.0214 max_mem: 28030M
+[02/26 15:42:02] d2.utils.events INFO: eta: 9:37:04 iter: 3859 Cube/total_3D_loss: 1.645 total_loss: 2.558 BoxHead/loss_cls: 0.2212 BoxHead/loss_box_reg: 0.2601 Cube/loss_dims: 0.04048 Cube/loss_xy: 0.03209 Cube/loss_z: 0.08108 Cube/loss_pose: 0.2508 Cube/loss_joint: 0.6046 lr: 0.0214 max_mem: 28030M
+[02/26 15:42:29] d2.utils.events INFO: eta: 9:26:12 iter: 3879 Cube/total_3D_loss: 1.632 total_loss: 2.552 BoxHead/loss_cls: 0.2183 BoxHead/loss_box_reg: 0.2671 Cube/loss_dims: 0.0414 Cube/loss_xy: 0.03196 Cube/loss_z: 0.07473 Cube/loss_pose: 0.2501 Cube/loss_joint: 0.5939 lr: 0.0214 max_mem: 28030M
+[02/26 15:42:57] d2.utils.events INFO: eta: 9:30:06 iter: 3899 Cube/total_3D_loss: 1.63 total_loss: 2.589 BoxHead/loss_cls: 0.232 BoxHead/loss_box_reg: 0.2745 Cube/loss_dims: 0.04072 Cube/loss_xy: 0.03102 Cube/loss_z: 0.07757 Cube/loss_pose: 0.2549 Cube/loss_joint: 0.5975 lr: 0.0214 max_mem: 28030M
+[02/26 15:43:24] d2.utils.events INFO: eta: 9:23:58 iter: 3919 Cube/total_3D_loss: 1.582 total_loss: 2.522 BoxHead/loss_cls: 0.214 BoxHead/loss_box_reg: 0.2693 Cube/loss_dims: 0.04053 Cube/loss_xy: 0.03233 Cube/loss_z: 0.07694 Cube/loss_pose: 0.2393 Cube/loss_joint: 0.5882 lr: 0.0214 max_mem: 28030M
+[02/26 15:43:51] d2.utils.events INFO: eta: 9:23:43 iter: 3939 Cube/total_3D_loss: 1.58 total_loss: 2.533 BoxHead/loss_cls: 0.2222 BoxHead/loss_box_reg: 0.2668 Cube/loss_dims: 0.03988 Cube/loss_xy: 0.03194 Cube/loss_z: 0.07693 Cube/loss_pose: 0.2474 Cube/loss_joint: 0.5878 lr: 0.0214 max_mem: 28030M
+[02/26 15:44:19] d2.utils.events INFO: eta: 9:28:02 iter: 3959 Cube/total_3D_loss: 1.586 total_loss: 2.544 BoxHead/loss_cls: 0.2197 BoxHead/loss_box_reg: 0.2688 Cube/loss_dims: 0.03976 Cube/loss_xy: 0.03024 Cube/loss_z: 0.07846 Cube/loss_pose: 0.2476 Cube/loss_joint: 0.5967 lr: 0.0214 max_mem: 28030M
+[02/26 15:44:46] d2.utils.events INFO: eta: 9:19:18 iter: 3979 Cube/total_3D_loss: 1.669 total_loss: 2.603 BoxHead/loss_cls: 0.2188 BoxHead/loss_box_reg: 0.274 Cube/loss_dims: 0.0395 Cube/loss_xy: 0.03149 Cube/loss_z: 0.07852 Cube/loss_pose: 0.2375 Cube/loss_joint: 0.6114 lr: 0.0214 max_mem: 28030M
+[02/26 15:45:13] d2.utils.events INFO: eta: 9:23:12 iter: 3999 Cube/total_3D_loss: 1.611 total_loss: 2.558 BoxHead/loss_cls: 0.2187 BoxHead/loss_box_reg: 0.2636 Cube/loss_dims: 0.0404 Cube/loss_xy: 0.03139 Cube/loss_z: 0.08013 Cube/loss_pose: 0.2442 Cube/loss_joint: 0.6036 lr: 0.0214 max_mem: 28030M
+[02/26 15:45:41] d2.utils.events INFO: eta: 9:32:21 iter: 4019 Cube/total_3D_loss: 1.602 total_loss: 2.541 BoxHead/loss_cls: 0.2179 BoxHead/loss_box_reg: 0.2631 Cube/loss_dims: 0.04088 Cube/loss_xy: 0.03188 Cube/loss_z: 0.07954 Cube/loss_pose: 0.245 Cube/loss_joint: 0.6028 lr: 0.0214 max_mem: 28030M
+[02/26 15:46:08] d2.utils.events INFO: eta: 9:20:53 iter: 4039 Cube/total_3D_loss: 1.617 total_loss: 2.542 BoxHead/loss_cls: 0.2206 BoxHead/loss_box_reg: 0.2569 Cube/loss_dims: 0.0398 Cube/loss_xy: 0.03198 Cube/loss_z: 0.07553 Cube/loss_pose: 0.2418 Cube/loss_joint: 0.5814 lr: 0.0214 max_mem: 28030M
+[02/26 15:46:35] d2.utils.events INFO: eta: 9:27:04 iter: 4059 Cube/total_3D_loss: 1.566 total_loss: 2.563 BoxHead/loss_cls: 0.2302 BoxHead/loss_box_reg: 0.2747 Cube/loss_dims: 0.04056 Cube/loss_xy: 0.03188 Cube/loss_z: 0.07722 Cube/loss_pose: 0.2427 Cube/loss_joint: 0.592 lr: 0.0214 max_mem: 28030M
+[02/26 15:47:02] d2.utils.events INFO: eta: 9:20:01 iter: 4079 Cube/total_3D_loss: 1.57 total_loss: 2.519 BoxHead/loss_cls: 0.2203 BoxHead/loss_box_reg: 0.2797 Cube/loss_dims: 0.03851 Cube/loss_xy: 0.03296 Cube/loss_z: 0.07537 Cube/loss_pose: 0.2353 Cube/loss_joint: 0.589 lr: 0.0214 max_mem: 28030M
+[02/26 15:47:30] d2.utils.events INFO: eta: 9:20:31 iter: 4099 Cube/total_3D_loss: 1.594 total_loss: 2.519 BoxHead/loss_cls: 0.2083 BoxHead/loss_box_reg: 0.2634 Cube/loss_dims: 0.04024 Cube/loss_xy: 0.03211 Cube/loss_z: 0.0782 Cube/loss_pose: 0.2533 Cube/loss_joint: 0.5949 lr: 0.0214 max_mem: 28030M
+[02/26 15:47:57] d2.utils.events INFO: eta: 9:19:33 iter: 4119 Cube/total_3D_loss: 1.528 total_loss: 2.509 BoxHead/loss_cls: 0.2099 BoxHead/loss_box_reg: 0.2641 Cube/loss_dims: 0.03928 Cube/loss_xy: 0.03198 Cube/loss_z: 0.08118 Cube/loss_pose: 0.2408 Cube/loss_joint: 0.6041 lr: 0.0214 max_mem: 28030M
+[02/26 15:48:24] d2.utils.events INFO: eta: 9:18:56 iter: 4139 Cube/total_3D_loss: 1.601 total_loss: 2.561 BoxHead/loss_cls: 0.2117 BoxHead/loss_box_reg: 0.2746 Cube/loss_dims: 0.0403 Cube/loss_xy: 0.03112 Cube/loss_z: 0.07967 Cube/loss_pose: 0.2442 Cube/loss_joint: 0.598 lr: 0.0214 max_mem: 28030M
+[02/26 15:48:51] d2.utils.events INFO: eta: 9:19:15 iter: 4159 Cube/total_3D_loss: 1.544 total_loss: 2.496 BoxHead/loss_cls: 0.2156 BoxHead/loss_box_reg: 0.2751 Cube/loss_dims: 0.03962 Cube/loss_xy: 0.03177 Cube/loss_z: 0.07656 Cube/loss_pose: 0.2478 Cube/loss_joint: 0.593 lr: 0.0214 max_mem: 28030M
+[02/26 15:49:19] d2.utils.events INFO: eta: 9:25:07 iter: 4179 Cube/total_3D_loss: 1.608 total_loss: 2.543 BoxHead/loss_cls: 0.212 BoxHead/loss_box_reg: 0.2639 Cube/loss_dims: 0.03991 Cube/loss_xy: 0.0297 Cube/loss_z: 0.08195 Cube/loss_pose: 0.2477 Cube/loss_joint: 0.599 lr: 0.0214 max_mem: 28030M
+[02/26 15:49:46] d2.utils.events INFO: eta: 9:22:18 iter: 4199 Cube/total_3D_loss: 1.597 total_loss: 2.536 BoxHead/loss_cls: 0.2208 BoxHead/loss_box_reg: 0.2699 Cube/loss_dims: 0.04156 Cube/loss_xy: 0.03209 Cube/loss_z: 0.07568 Cube/loss_pose: 0.251 Cube/loss_joint: 0.597 lr: 0.0214 max_mem: 28030M
+[02/26 15:50:14] d2.utils.events INFO: eta: 9:24:10 iter: 4219 Cube/total_3D_loss: 1.624 total_loss: 2.547 BoxHead/loss_cls: 0.2082 BoxHead/loss_box_reg: 0.2669 Cube/loss_dims: 0.04008 Cube/loss_xy: 0.0316 Cube/loss_z: 0.07741 Cube/loss_pose: 0.2464 Cube/loss_joint: 0.5802 lr: 0.0214 max_mem: 28030M
+[02/26 15:50:41] d2.utils.events INFO: eta: 9:22:03 iter: 4239 Cube/total_3D_loss: 1.516 total_loss: 2.45 BoxHead/loss_cls: 0.2078 BoxHead/loss_box_reg: 0.2524 Cube/loss_dims: 0.03959 Cube/loss_xy: 0.03097 Cube/loss_z: 0.07636 Cube/loss_pose: 0.2385 Cube/loss_joint: 0.5912 lr: 0.0214 max_mem: 28030M
+[02/26 15:51:09] d2.utils.events INFO: eta: 9:31:17 iter: 4259 Cube/total_3D_loss: 1.504 total_loss: 2.446 BoxHead/loss_cls: 0.207 BoxHead/loss_box_reg: 0.2564 Cube/loss_dims: 0.04138 Cube/loss_xy: 0.03129 Cube/loss_z: 0.07602 Cube/loss_pose: 0.2573 Cube/loss_joint: 0.5987 lr: 0.0214 max_mem: 28030M
+[02/26 15:51:36] d2.utils.events INFO: eta: 9:16:03 iter: 4279 Cube/total_3D_loss: 1.597 total_loss: 2.525 BoxHead/loss_cls: 0.2084 BoxHead/loss_box_reg: 0.2588 Cube/loss_dims: 0.04078 Cube/loss_xy: 0.03184 Cube/loss_z: 0.07669 Cube/loss_pose: 0.2449 Cube/loss_joint: 0.5997 lr: 0.0214 max_mem: 28030M
+[02/26 15:52:04] d2.utils.events INFO: eta: 9:16:51 iter: 4299 Cube/total_3D_loss: 1.548 total_loss: 2.538 BoxHead/loss_cls: 0.229 BoxHead/loss_box_reg: 0.2815 Cube/loss_dims: 0.04034 Cube/loss_xy: 0.03175 Cube/loss_z: 0.07884 Cube/loss_pose: 0.2486 Cube/loss_joint: 0.5985 lr: 0.0214 max_mem: 28030M
+[02/26 15:52:31] d2.utils.events INFO: eta: 9:17:22 iter: 4319 Cube/total_3D_loss: 1.582 total_loss: 2.533 BoxHead/loss_cls: 0.2166 BoxHead/loss_box_reg: 0.2795 Cube/loss_dims: 0.04088 Cube/loss_xy: 0.03195 Cube/loss_z: 0.07552 Cube/loss_pose: 0.2518 Cube/loss_joint: 0.5901 lr: 0.0214 max_mem: 28030M
+[02/26 15:52:59] d2.utils.events INFO: eta: 9:23:19 iter: 4339 Cube/total_3D_loss: 1.495 total_loss: 2.487 BoxHead/loss_cls: 0.2211 BoxHead/loss_box_reg: 0.2792 Cube/loss_dims: 0.04057 Cube/loss_xy: 0.03137 Cube/loss_z: 0.07474 Cube/loss_pose: 0.243 Cube/loss_joint: 0.5855 lr: 0.0214 max_mem: 28030M
+[02/26 15:53:26] d2.utils.events INFO: eta: 9:11:39 iter: 4359 Cube/total_3D_loss: 1.542 total_loss: 2.503 BoxHead/loss_cls: 0.2144 BoxHead/loss_box_reg: 0.2713 Cube/loss_dims: 0.0406 Cube/loss_xy: 0.03218 Cube/loss_z: 0.07888 Cube/loss_pose: 0.242 Cube/loss_joint: 0.5982 lr: 0.0214 max_mem: 28030M
+[02/26 15:53:53] d2.utils.events INFO: eta: 9:16:35 iter: 4379 Cube/total_3D_loss: 1.539 total_loss: 2.504 BoxHead/loss_cls: 0.2206 BoxHead/loss_box_reg: 0.2747 Cube/loss_dims: 0.04056 Cube/loss_xy: 0.03119 Cube/loss_z: 0.07906 Cube/loss_pose: 0.2491 Cube/loss_joint: 0.6036 lr: 0.0214 max_mem: 28030M
+[02/26 15:54:20] d2.utils.events INFO: eta: 9:09:53 iter: 4399 Cube/total_3D_loss: 1.556 total_loss: 2.492 BoxHead/loss_cls: 0.1999 BoxHead/loss_box_reg: 0.2625 Cube/loss_dims: 0.0408 Cube/loss_xy: 0.03105 Cube/loss_z: 0.07314 Cube/loss_pose: 0.2552 Cube/loss_joint: 0.5734 lr: 0.0214 max_mem: 28030M
+[02/26 15:54:47] d2.utils.events INFO: eta: 9:14:54 iter: 4419 Cube/total_3D_loss: 1.51 total_loss: 2.448 BoxHead/loss_cls: 0.212 BoxHead/loss_box_reg: 0.2496 Cube/loss_dims: 0.04062 Cube/loss_xy: 0.03033 Cube/loss_z: 0.07819 Cube/loss_pose: 0.2465 Cube/loss_joint: 0.5956 lr: 0.0214 max_mem: 28030M
+[02/26 15:55:15] d2.utils.events INFO: eta: 9:12:40 iter: 4439 Cube/total_3D_loss: 1.563 total_loss: 2.497 BoxHead/loss_cls: 0.2051 BoxHead/loss_box_reg: 0.2741 Cube/loss_dims: 0.03801 Cube/loss_xy: 0.03113 Cube/loss_z: 0.07977 Cube/loss_pose: 0.2386 Cube/loss_joint: 0.5868 lr: 0.0214 max_mem: 28030M
+[02/26 15:55:42] d2.utils.events INFO: eta: 9:10:43 iter: 4459 Cube/total_3D_loss: 1.549 total_loss: 2.461 BoxHead/loss_cls: 0.2059 BoxHead/loss_box_reg: 0.2643 Cube/loss_dims: 0.04152 Cube/loss_xy: 0.03127 Cube/loss_z: 0.07785 Cube/loss_pose: 0.2581 Cube/loss_joint: 0.5985 lr: 0.0214 max_mem: 28030M
+[02/26 15:56:09] d2.utils.events INFO: eta: 9:19:09 iter: 4479 Cube/total_3D_loss: 1.605 total_loss: 2.509 BoxHead/loss_cls: 0.2028 BoxHead/loss_box_reg: 0.2681 Cube/loss_dims: 0.0393 Cube/loss_xy: 0.03135 Cube/loss_z: 0.07868 Cube/loss_pose: 0.2476 Cube/loss_joint: 0.5897 lr: 0.0214 max_mem: 28030M
+[02/26 15:56:37] d2.utils.events INFO: eta: 9:18:40 iter: 4499 Cube/total_3D_loss: 1.561 total_loss: 2.52 BoxHead/loss_cls: 0.2119 BoxHead/loss_box_reg: 0.2755 Cube/loss_dims: 0.03861 Cube/loss_xy: 0.03085 Cube/loss_z: 0.07616 Cube/loss_pose: 0.2417 Cube/loss_joint: 0.5766 lr: 0.0214 max_mem: 28030M
+[02/26 15:57:04] d2.utils.events INFO: eta: 9:11:59 iter: 4519 Cube/total_3D_loss: 1.514 total_loss: 2.444 BoxHead/loss_cls: 0.2021 BoxHead/loss_box_reg: 0.2579 Cube/loss_dims: 0.03943 Cube/loss_xy: 0.03148 Cube/loss_z: 0.07661 Cube/loss_pose: 0.2452 Cube/loss_joint: 0.5838 lr: 0.0214 max_mem: 28030M
+[02/26 15:57:31] d2.utils.events INFO: eta: 9:10:34 iter: 4539 Cube/total_3D_loss: 1.54 total_loss: 2.464 BoxHead/loss_cls: 0.197 BoxHead/loss_box_reg: 0.2489 Cube/loss_dims: 0.03924 Cube/loss_xy: 0.03176 Cube/loss_z: 0.08128 Cube/loss_pose: 0.2352 Cube/loss_joint: 0.6179 lr: 0.0214 max_mem: 28030M
+[02/26 15:57:59] d2.utils.events INFO: eta: 9:09:30 iter: 4559 Cube/total_3D_loss: 1.549 total_loss: 2.489 BoxHead/loss_cls: 0.2081 BoxHead/loss_box_reg: 0.2627 Cube/loss_dims: 0.03998 Cube/loss_xy: 0.03089 Cube/loss_z: 0.07364 Cube/loss_pose: 0.2404 Cube/loss_joint: 0.5785 lr: 0.0214 max_mem: 28030M
+[02/26 15:58:26] d2.utils.events INFO: eta: 9:07:40 iter: 4579 Cube/total_3D_loss: 1.522 total_loss: 2.439 BoxHead/loss_cls: 0.1906 BoxHead/loss_box_reg: 0.2437 Cube/loss_dims: 0.04103 Cube/loss_xy: 0.0332 Cube/loss_z: 0.07479 Cube/loss_pose: 0.251 Cube/loss_joint: 0.585 lr: 0.0214 max_mem: 28030M
+[02/26 15:58:53] d2.utils.events INFO: eta: 9:13:16 iter: 4599 Cube/total_3D_loss: 1.545 total_loss: 2.499 BoxHead/loss_cls: 0.2064 BoxHead/loss_box_reg: 0.2667 Cube/loss_dims: 0.03923 Cube/loss_xy: 0.03328 Cube/loss_z: 0.07302 Cube/loss_pose: 0.2489 Cube/loss_joint: 0.5754 lr: 0.0214 max_mem: 28030M
+[02/26 15:59:21] d2.utils.events INFO: eta: 9:11:36 iter: 4619 Cube/total_3D_loss: 1.597 total_loss: 2.517 BoxHead/loss_cls: 0.2049 BoxHead/loss_box_reg: 0.2552 Cube/loss_dims: 0.04067 Cube/loss_xy: 0.03108 Cube/loss_z: 0.08018 Cube/loss_pose: 0.2464 Cube/loss_joint: 0.6005 lr: 0.0214 max_mem: 28030M
+[02/26 15:59:49] d2.utils.events INFO: eta: 9:38:57 iter: 4639 Cube/total_3D_loss: 1.594 total_loss: 2.517 BoxHead/loss_cls: 0.1973 BoxHead/loss_box_reg: 0.2521 Cube/loss_dims: 0.04042 Cube/loss_xy: 0.03051 Cube/loss_z: 0.07725 Cube/loss_pose: 0.2383 Cube/loss_joint: 0.5894 lr: 0.0214 max_mem: 28030M
+[02/26 16:00:17] d2.utils.events INFO: eta: 9:10:21 iter: 4659 Cube/total_3D_loss: 1.593 total_loss: 2.537 BoxHead/loss_cls: 0.219 BoxHead/loss_box_reg: 0.2759 Cube/loss_dims: 0.03858 Cube/loss_xy: 0.02908 Cube/loss_z: 0.08164 Cube/loss_pose: 0.2265 Cube/loss_joint: 0.6033 lr: 0.0214 max_mem: 28030M
+[02/26 16:00:46] d2.utils.events INFO: eta: 9:38:24 iter: 4679 Cube/total_3D_loss: 1.518 total_loss: 2.462 BoxHead/loss_cls: 0.2056 BoxHead/loss_box_reg: 0.2609 Cube/loss_dims: 0.03954 Cube/loss_xy: 0.03142 Cube/loss_z: 0.07736 Cube/loss_pose: 0.2484 Cube/loss_joint: 0.5864 lr: 0.0214 max_mem: 28030M
+[02/26 16:01:13] d2.utils.events INFO: eta: 9:07:10 iter: 4699 Cube/total_3D_loss: 1.557 total_loss: 2.489 BoxHead/loss_cls: 0.198 BoxHead/loss_box_reg: 0.2547 Cube/loss_dims: 0.03945 Cube/loss_xy: 0.03143 Cube/loss_z: 0.07796 Cube/loss_pose: 0.2412 Cube/loss_joint: 0.6019 lr: 0.0214 max_mem: 28030M
+[02/26 16:01:40] d2.utils.events INFO: eta: 9:06:28 iter: 4719 Cube/total_3D_loss: 1.524 total_loss: 2.459 BoxHead/loss_cls: 0.2001 BoxHead/loss_box_reg: 0.2602 Cube/loss_dims: 0.04023 Cube/loss_xy: 0.03213 Cube/loss_z: 0.0762 Cube/loss_pose: 0.2405 Cube/loss_joint: 0.5823 lr: 0.0214 max_mem: 28030M
+[02/26 16:02:07] d2.utils.events INFO: eta: 9:04:02 iter: 4739 Cube/total_3D_loss: 1.553 total_loss: 2.51 BoxHead/loss_cls: 0.2189 BoxHead/loss_box_reg: 0.2695 Cube/loss_dims: 0.0392 Cube/loss_xy: 0.03094 Cube/loss_z: 0.07794 Cube/loss_pose: 0.2438 Cube/loss_joint: 0.6036 lr: 0.0214 max_mem: 28030M
+[02/26 16:02:34] d2.utils.events INFO: eta: 9:05:02 iter: 4759 Cube/total_3D_loss: 1.614 total_loss: 2.523 BoxHead/loss_cls: 0.2051 BoxHead/loss_box_reg: 0.2674 Cube/loss_dims: 0.04067 Cube/loss_xy: 0.03114 Cube/loss_z: 0.08372 Cube/loss_pose: 0.2382 Cube/loss_joint: 0.6133 lr: 0.0214 max_mem: 28030M
+[02/26 16:03:02] d2.utils.events INFO: eta: 9:06:50 iter: 4779 Cube/total_3D_loss: 1.584 total_loss: 2.534 BoxHead/loss_cls: 0.2044 BoxHead/loss_box_reg: 0.2694 Cube/loss_dims: 0.03881 Cube/loss_xy: 0.0303 Cube/loss_z: 0.08167 Cube/loss_pose: 0.2401 Cube/loss_joint: 0.6009 lr: 0.0214 max_mem: 28030M
+[02/26 16:03:29] d2.utils.events INFO: eta: 9:02:10 iter: 4799 Cube/total_3D_loss: 1.556 total_loss: 2.507 BoxHead/loss_cls: 0.2048 BoxHead/loss_box_reg: 0.2762 Cube/loss_dims: 0.03965 Cube/loss_xy: 0.03139 Cube/loss_z: 0.07697 Cube/loss_pose: 0.2379 Cube/loss_joint: 0.5834 lr: 0.0214 max_mem: 28030M
+[02/26 16:03:56] d2.utils.events INFO: eta: 9:04:56 iter: 4819 Cube/total_3D_loss: 1.514 total_loss: 2.444 BoxHead/loss_cls: 0.1998 BoxHead/loss_box_reg: 0.2588 Cube/loss_dims: 0.04066 Cube/loss_xy: 0.03073 Cube/loss_z: 0.07282 Cube/loss_pose: 0.2519 Cube/loss_joint: 0.5698 lr: 0.0214 max_mem: 28030M
+[02/26 16:04:24] d2.utils.events INFO: eta: 9:16:17 iter: 4839 Cube/total_3D_loss: 1.51 total_loss: 2.433 BoxHead/loss_cls: 0.1992 BoxHead/loss_box_reg: 0.2499 Cube/loss_dims: 0.04235 Cube/loss_xy: 0.03108 Cube/loss_z: 0.07755 Cube/loss_pose: 0.2522 Cube/loss_joint: 0.6057 lr: 0.0214 max_mem: 28030M
+[02/26 16:04:51] d2.utils.events INFO: eta: 9:07:40 iter: 4859 Cube/total_3D_loss: 1.491 total_loss: 2.447 BoxHead/loss_cls: 0.1913 BoxHead/loss_box_reg: 0.2669 Cube/loss_dims: 0.04135 Cube/loss_xy: 0.03091 Cube/loss_z: 0.07738 Cube/loss_pose: 0.2446 Cube/loss_joint: 0.5864 lr: 0.0214 max_mem: 28030M
+[02/26 16:05:18] d2.utils.events INFO: eta: 8:59:30 iter: 4879 Cube/total_3D_loss: 1.539 total_loss: 2.46 BoxHead/loss_cls: 0.1974 BoxHead/loss_box_reg: 0.2525 Cube/loss_dims: 0.0407 Cube/loss_xy: 0.03081 Cube/loss_z: 0.0795 Cube/loss_pose: 0.2436 Cube/loss_joint: 0.5994 lr: 0.0214 max_mem: 28030M
+[02/26 16:05:46] d2.utils.events INFO: eta: 9:01:45 iter: 4899 Cube/total_3D_loss: 1.527 total_loss: 2.454 BoxHead/loss_cls: 0.1982 BoxHead/loss_box_reg: 0.2714 Cube/loss_dims: 0.03912 Cube/loss_xy: 0.03139 Cube/loss_z: 0.0797 Cube/loss_pose: 0.2425 Cube/loss_joint: 0.6047 lr: 0.0214 max_mem: 28030M
+[02/26 16:06:13] d2.utils.events INFO: eta: 9:03:11 iter: 4919 Cube/total_3D_loss: 1.526 total_loss: 2.44 BoxHead/loss_cls: 0.2007 BoxHead/loss_box_reg: 0.2571 Cube/loss_dims: 0.0403 Cube/loss_xy: 0.03199 Cube/loss_z: 0.07725 Cube/loss_pose: 0.2507 Cube/loss_joint: 0.5932 lr: 0.0214 max_mem: 28030M
+[02/26 16:06:40] d2.utils.events INFO: eta: 9:03:06 iter: 4939 Cube/total_3D_loss: 1.483 total_loss: 2.454 BoxHead/loss_cls: 0.2007 BoxHead/loss_box_reg: 0.2643 Cube/loss_dims: 0.04021 Cube/loss_xy: 0.03102 Cube/loss_z: 0.07762 Cube/loss_pose: 0.2417 Cube/loss_joint: 0.5798 lr: 0.0214 max_mem: 28030M
+[02/26 16:07:07] d2.utils.events INFO: eta: 8:59:53 iter: 4959 Cube/total_3D_loss: 1.537 total_loss: 2.46 BoxHead/loss_cls: 0.1943 BoxHead/loss_box_reg: 0.2411 Cube/loss_dims: 0.04038 Cube/loss_xy: 0.03051 Cube/loss_z: 0.07923 Cube/loss_pose: 0.24 Cube/loss_joint: 0.5935 lr: 0.0214 max_mem: 28030M
+[02/26 16:07:34] d2.utils.events INFO: eta: 8:56:52 iter: 4979 Cube/total_3D_loss: 1.515 total_loss: 2.442 BoxHead/loss_cls: 0.1959 BoxHead/loss_box_reg: 0.2588 Cube/loss_dims: 0.04016 Cube/loss_xy: 0.02963 Cube/loss_z: 0.07647 Cube/loss_pose: 0.2384 Cube/loss_joint: 0.58 lr: 0.0214 max_mem: 28030M
+[02/26 16:08:02] d2.utils.events INFO: eta: 9:05:29 iter: 4999 Cube/total_3D_loss: 1.479 total_loss: 2.434 BoxHead/loss_cls: 0.2051 BoxHead/loss_box_reg: 0.2623 Cube/loss_dims: 0.0416 Cube/loss_xy: 0.03324 Cube/loss_z: 0.07657 Cube/loss_pose: 0.2502 Cube/loss_joint: 0.597 lr: 0.0214 max_mem: 28030M
+[02/26 16:08:02] fvcore.common.checkpoint INFO: Saving checkpoint to output/Baseline_sgd/model_recent.pth
+[02/26 16:08:30] d2.utils.events INFO: eta: 9:13:22 iter: 5019 Cube/total_3D_loss: 1.482 total_loss: 2.424 BoxHead/loss_cls: 0.1949 BoxHead/loss_box_reg: 0.2556 Cube/loss_dims: 0.03934 Cube/loss_xy: 0.03214 Cube/loss_z: 0.07888 Cube/loss_pose: 0.2469 Cube/loss_joint: 0.5959 lr: 0.0214 max_mem: 28030M
+[02/26 16:08:57] d2.utils.events INFO: eta: 8:57:53 iter: 5039 Cube/total_3D_loss: 1.484 total_loss: 2.455 BoxHead/loss_cls: 0.1997 BoxHead/loss_box_reg: 0.2626 Cube/loss_dims: 0.04029 Cube/loss_xy: 0.03056 Cube/loss_z: 0.07624 Cube/loss_pose: 0.2416 Cube/loss_joint: 0.6027 lr: 0.0214 max_mem: 28030M
+[02/26 16:09:24] d2.utils.events INFO: eta: 9:01:34 iter: 5059 Cube/total_3D_loss: 1.552 total_loss: 2.467 BoxHead/loss_cls: 0.1977 BoxHead/loss_box_reg: 0.2568 Cube/loss_dims: 0.03973 Cube/loss_xy: 0.03031 Cube/loss_z: 0.08036 Cube/loss_pose: 0.2431 Cube/loss_joint: 0.5897 lr: 0.0214 max_mem: 28030M
+[02/26 16:09:51] d2.utils.events INFO: eta: 8:54:54 iter: 5079 Cube/total_3D_loss: 1.444 total_loss: 2.404 BoxHead/loss_cls: 0.1827 BoxHead/loss_box_reg: 0.2495 Cube/loss_dims: 0.04043 Cube/loss_xy: 0.03221 Cube/loss_z: 0.07438 Cube/loss_pose: 0.2462 Cube/loss_joint: 0.5992 lr: 0.0214 max_mem: 28030M
+[02/26 16:10:19] d2.utils.events INFO: eta: 8:55:58 iter: 5099 Cube/total_3D_loss: 1.484 total_loss: 2.433 BoxHead/loss_cls: 0.2073 BoxHead/loss_box_reg: 0.2652 Cube/loss_dims: 0.04087 Cube/loss_xy: 0.03213 Cube/loss_z: 0.07719 Cube/loss_pose: 0.2369 Cube/loss_joint: 0.5957 lr: 0.0214 max_mem: 28030M
+[02/26 16:10:46] d2.utils.events INFO: eta: 8:52:33 iter: 5119 Cube/total_3D_loss: 1.488 total_loss: 2.415 BoxHead/loss_cls: 0.1943 BoxHead/loss_box_reg: 0.2649 Cube/loss_dims: 0.04021 Cube/loss_xy: 0.03271 Cube/loss_z: 0.07251 Cube/loss_pose: 0.2473 Cube/loss_joint: 0.5915 lr: 0.0214 max_mem: 28030M
+[02/26 16:11:13] d2.utils.events INFO: eta: 8:55:22 iter: 5139 Cube/total_3D_loss: 1.502 total_loss: 2.434 BoxHead/loss_cls: 0.1976 BoxHead/loss_box_reg: 0.2607 Cube/loss_dims: 0.04043 Cube/loss_xy: 0.03248 Cube/loss_z: 0.07628 Cube/loss_pose: 0.2503 Cube/loss_joint: 0.5865 lr: 0.0214 max_mem: 28030M
+[02/26 16:11:40] d2.utils.events INFO: eta: 9:03:17 iter: 5159 Cube/total_3D_loss: 1.488 total_loss: 2.428 BoxHead/loss_cls: 0.1893 BoxHead/loss_box_reg: 0.2561 Cube/loss_dims: 0.03954 Cube/loss_xy: 0.03226 Cube/loss_z: 0.07626 Cube/loss_pose: 0.2439 Cube/loss_joint: 0.5908 lr: 0.0214 max_mem: 28030M
+[02/26 16:12:07] d2.utils.events INFO: eta: 8:52:06 iter: 5179 Cube/total_3D_loss: 1.522 total_loss: 2.473 BoxHead/loss_cls: 0.2031 BoxHead/loss_box_reg: 0.2757 Cube/loss_dims: 0.03955 Cube/loss_xy: 0.03121 Cube/loss_z: 0.07888 Cube/loss_pose: 0.2358 Cube/loss_joint: 0.5957 lr: 0.0214 max_mem: 28030M
+[02/26 16:12:35] d2.utils.events INFO: eta: 8:53:20 iter: 5199 Cube/total_3D_loss: 1.491 total_loss: 2.436 BoxHead/loss_cls: 0.1988 BoxHead/loss_box_reg: 0.2704 Cube/loss_dims: 0.04043 Cube/loss_xy: 0.03153 Cube/loss_z: 0.07666 Cube/loss_pose: 0.2475 Cube/loss_joint: 0.6021 lr: 0.0214 max_mem: 28030M
+[02/26 16:13:02] d2.utils.events INFO: eta: 8:55:26 iter: 5219 Cube/total_3D_loss: 1.467 total_loss: 2.452 BoxHead/loss_cls: 0.2047 BoxHead/loss_box_reg: 0.2755 Cube/loss_dims: 0.04082 Cube/loss_xy: 0.03258 Cube/loss_z: 0.07516 Cube/loss_pose: 0.2443 Cube/loss_joint: 0.5855 lr: 0.0214 max_mem: 28030M
+[02/26 16:13:29] d2.utils.events INFO: eta: 8:54:06 iter: 5239 Cube/total_3D_loss: 1.44 total_loss: 2.372 BoxHead/loss_cls: 0.1905 BoxHead/loss_box_reg: 0.2659 Cube/loss_dims: 0.04108 Cube/loss_xy: 0.03164 Cube/loss_z: 0.07702 Cube/loss_pose: 0.2587 Cube/loss_joint: 0.5945 lr: 0.0214 max_mem: 28030M
+[02/26 16:13:56] d2.utils.events INFO: eta: 8:52:43 iter: 5259 Cube/total_3D_loss: 1.541 total_loss: 2.472 BoxHead/loss_cls: 0.2049 BoxHead/loss_box_reg: 0.2675 Cube/loss_dims: 0.03917 Cube/loss_xy: 0.03123 Cube/loss_z: 0.07996 Cube/loss_pose: 0.2398 Cube/loss_joint: 0.6039 lr: 0.0214 max_mem: 28030M
+[02/26 16:14:24] d2.utils.events INFO: eta: 9:06:21 iter: 5279 Cube/total_3D_loss: 1.493 total_loss: 2.437 BoxHead/loss_cls: 0.198 BoxHead/loss_box_reg: 0.2615 Cube/loss_dims: 0.04095 Cube/loss_xy: 0.03057 Cube/loss_z: 0.08088 Cube/loss_pose: 0.2493 Cube/loss_joint: 0.6065 lr: 0.0214 max_mem: 28030M
+[02/26 16:14:51] d2.utils.events INFO: eta: 8:52:39 iter: 5299 Cube/total_3D_loss: 1.466 total_loss: 2.405 BoxHead/loss_cls: 0.1955 BoxHead/loss_box_reg: 0.256 Cube/loss_dims: 0.03934 Cube/loss_xy: 0.03154 Cube/loss_z: 0.07715 Cube/loss_pose: 0.2329 Cube/loss_joint: 0.5926 lr: 0.0214 max_mem: 28030M
+[02/26 16:15:18] d2.utils.events INFO: eta: 8:47:57 iter: 5319 Cube/total_3D_loss: 1.413 total_loss: 2.393 BoxHead/loss_cls: 0.202 BoxHead/loss_box_reg: 0.2661 Cube/loss_dims: 0.04122 Cube/loss_xy: 0.03286 Cube/loss_z: 0.07717 Cube/loss_pose: 0.2364 Cube/loss_joint: 0.6063 lr: 0.0214 max_mem: 28030M
+[02/26 16:15:45] d2.utils.events INFO: eta: 8:48:51 iter: 5339 Cube/total_3D_loss: 1.528 total_loss: 2.457 BoxHead/loss_cls: 0.2012 BoxHead/loss_box_reg: 0.2611 Cube/loss_dims: 0.04003 Cube/loss_xy: 0.03319 Cube/loss_z: 0.07605 Cube/loss_pose: 0.2374 Cube/loss_joint: 0.5901 lr: 0.0214 max_mem: 28030M
+[02/26 16:16:13] d2.utils.events INFO: eta: 8:57:56 iter: 5359 Cube/total_3D_loss: 1.483 total_loss: 2.42 BoxHead/loss_cls: 0.2042 BoxHead/loss_box_reg: 0.2641 Cube/loss_dims: 0.04037 Cube/loss_xy: 0.0319 Cube/loss_z: 0.07758 Cube/loss_pose: 0.251 Cube/loss_joint: 0.5938 lr: 0.0214 max_mem: 28030M
+[02/26 16:16:40] d2.utils.events INFO: eta: 8:49:11 iter: 5379 Cube/total_3D_loss: 1.525 total_loss: 2.456 BoxHead/loss_cls: 0.2002 BoxHead/loss_box_reg: 0.265 Cube/loss_dims: 0.04012 Cube/loss_xy: 0.03124 Cube/loss_z: 0.07988 Cube/loss_pose: 0.2416 Cube/loss_joint: 0.5985 lr: 0.0214 max_mem: 28030M
+[02/26 16:17:07] d2.utils.events INFO: eta: 8:46:11 iter: 5399 Cube/total_3D_loss: 1.482 total_loss: 2.445 BoxHead/loss_cls: 0.196 BoxHead/loss_box_reg: 0.2563 Cube/loss_dims: 0.03949 Cube/loss_xy: 0.0319 Cube/loss_z: 0.078 Cube/loss_pose: 0.2436 Cube/loss_joint: 0.5913 lr: 0.0214 max_mem: 28030M
+[02/26 16:17:34] d2.utils.events INFO: eta: 8:46:13 iter: 5419 Cube/total_3D_loss: 1.508 total_loss: 2.408 BoxHead/loss_cls: 0.1951 BoxHead/loss_box_reg: 0.2523 Cube/loss_dims: 0.04171 Cube/loss_xy: 0.03142 Cube/loss_z: 0.07666 Cube/loss_pose: 0.2436 Cube/loss_joint: 0.5892 lr: 0.0214 max_mem: 28030M
+[02/26 16:18:01] d2.utils.events INFO: eta: 8:47:39 iter: 5439 Cube/total_3D_loss: 1.421 total_loss: 2.358 BoxHead/loss_cls: 0.1764 BoxHead/loss_box_reg: 0.2511 Cube/loss_dims: 0.0404 Cube/loss_xy: 0.0318 Cube/loss_z: 0.07624 Cube/loss_pose: 0.2498 Cube/loss_joint: 0.5886 lr: 0.0214 max_mem: 28030M
+[02/26 16:18:28] d2.utils.events INFO: eta: 8:46:18 iter: 5459 Cube/total_3D_loss: 1.413 total_loss: 2.362 BoxHead/loss_cls: 0.1918 BoxHead/loss_box_reg: 0.2534 Cube/loss_dims: 0.04065 Cube/loss_xy: 0.03151 Cube/loss_z: 0.07613 Cube/loss_pose: 0.2427 Cube/loss_joint: 0.5921 lr: 0.0214 max_mem: 28030M
+[02/26 16:18:56] d2.utils.events INFO: eta: 9:10:05 iter: 5479 Cube/total_3D_loss: 1.389 total_loss: 2.366 BoxHead/loss_cls: 0.1872 BoxHead/loss_box_reg: 0.2399 Cube/loss_dims: 0.04188 Cube/loss_xy: 0.03157 Cube/loss_z: 0.07226 Cube/loss_pose: 0.2496 Cube/loss_joint: 0.5874 lr: 0.0214 max_mem: 28030M
+[02/26 16:19:24] d2.utils.events INFO: eta: 9:00:07 iter: 5499 Cube/total_3D_loss: 1.475 total_loss: 2.371 BoxHead/loss_cls: 0.1917 BoxHead/loss_box_reg: 0.2426 Cube/loss_dims: 0.04113 Cube/loss_xy: 0.03229 Cube/loss_z: 0.07362 Cube/loss_pose: 0.2445 Cube/loss_joint: 0.592 lr: 0.0214 max_mem: 28030M
+[02/26 16:19:51] d2.utils.events INFO: eta: 8:47:07 iter: 5519 Cube/total_3D_loss: 1.474 total_loss: 2.399 BoxHead/loss_cls: 0.1867 BoxHead/loss_box_reg: 0.2624 Cube/loss_dims: 0.04068 Cube/loss_xy: 0.03249 Cube/loss_z: 0.07449 Cube/loss_pose: 0.2491 Cube/loss_joint: 0.5979 lr: 0.0214 max_mem: 28030M
+[02/26 16:20:18] d2.utils.events INFO: eta: 8:46:10 iter: 5539 Cube/total_3D_loss: 1.401 total_loss: 2.319 BoxHead/loss_cls: 0.1847 BoxHead/loss_box_reg: 0.2544 Cube/loss_dims: 0.03953 Cube/loss_xy: 0.03241 Cube/loss_z: 0.07698 Cube/loss_pose: 0.2351 Cube/loss_joint: 0.5929 lr: 0.0214 max_mem: 28030M
+[02/26 16:20:46] d2.utils.events INFO: eta: 8:49:00 iter: 5559 Cube/total_3D_loss: 1.402 total_loss: 2.368 BoxHead/loss_cls: 0.1995 BoxHead/loss_box_reg: 0.2843 Cube/loss_dims: 0.04196 Cube/loss_xy: 0.03148 Cube/loss_z: 0.07768 Cube/loss_pose: 0.2466 Cube/loss_joint: 0.5946 lr: 0.0214 max_mem: 28030M
+[02/26 16:21:13] d2.utils.events INFO: eta: 8:45:40 iter: 5579 Cube/total_3D_loss: 1.51 total_loss: 2.438 BoxHead/loss_cls: 0.1965 BoxHead/loss_box_reg: 0.2627 Cube/loss_dims: 0.04005 Cube/loss_xy: 0.03117 Cube/loss_z: 0.07651 Cube/loss_pose: 0.2395 Cube/loss_joint: 0.5971 lr: 0.0214 max_mem: 28030M
+[02/26 16:21:41] d2.utils.events INFO: eta: 8:52:39 iter: 5599 Cube/total_3D_loss: 1.482 total_loss: 2.412 BoxHead/loss_cls: 0.1927 BoxHead/loss_box_reg: 0.2587 Cube/loss_dims: 0.04006 Cube/loss_xy: 0.03161 Cube/loss_z: 0.07529 Cube/loss_pose: 0.2464 Cube/loss_joint: 0.5893 lr: 0.0214 max_mem: 28030M
+[02/26 16:22:08] d2.utils.events INFO: eta: 8:43:20 iter: 5619 Cube/total_3D_loss: 1.448 total_loss: 2.406 BoxHead/loss_cls: 0.2 BoxHead/loss_box_reg: 0.2721 Cube/loss_dims: 0.04036 Cube/loss_xy: 0.03195 Cube/loss_z: 0.07784 Cube/loss_pose: 0.2465 Cube/loss_joint: 0.5953 lr: 0.0214 max_mem: 28030M
+[02/26 16:22:35] d2.utils.events INFO: eta: 8:43:59 iter: 5639 Cube/total_3D_loss: 1.487 total_loss: 2.433 BoxHead/loss_cls: 0.2007 BoxHead/loss_box_reg: 0.2636 Cube/loss_dims: 0.04115 Cube/loss_xy: 0.03204 Cube/loss_z: 0.07461 Cube/loss_pose: 0.2422 Cube/loss_joint: 0.5929 lr: 0.0214 max_mem: 28030M
+[02/26 16:23:02] d2.utils.events INFO: eta: 8:51:09 iter: 5659 Cube/total_3D_loss: 1.438 total_loss: 2.352 BoxHead/loss_cls: 0.1867 BoxHead/loss_box_reg: 0.249 Cube/loss_dims: 0.04123 Cube/loss_xy: 0.03076 Cube/loss_z: 0.07683 Cube/loss_pose: 0.2388 Cube/loss_joint: 0.5997 lr: 0.0214 max_mem: 28030M
+[02/26 16:23:29] d2.utils.events INFO: eta: 8:43:24 iter: 5679 Cube/total_3D_loss: 1.447 total_loss: 2.376 BoxHead/loss_cls: 0.1946 BoxHead/loss_box_reg: 0.2649 Cube/loss_dims: 0.03953 Cube/loss_xy: 0.03051 Cube/loss_z: 0.07599 Cube/loss_pose: 0.2361 Cube/loss_joint: 0.596 lr: 0.0214 max_mem: 28030M
+[02/26 16:23:57] d2.utils.events INFO: eta: 8:48:12 iter: 5699 Cube/total_3D_loss: 1.459 total_loss: 2.382 BoxHead/loss_cls: 0.1822 BoxHead/loss_box_reg: 0.2607 Cube/loss_dims: 0.04072 Cube/loss_xy: 0.03211 Cube/loss_z: 0.08078 Cube/loss_pose: 0.2322 Cube/loss_joint: 0.6145 lr: 0.0214 max_mem: 28030M
+[02/26 16:24:24] d2.utils.events INFO: eta: 8:41:56 iter: 5719 Cube/total_3D_loss: 1.473 total_loss: 2.401 BoxHead/loss_cls: 0.1911 BoxHead/loss_box_reg: 0.2688 Cube/loss_dims: 0.04199 Cube/loss_xy: 0.03186 Cube/loss_z: 0.07571 Cube/loss_pose: 0.2459 Cube/loss_joint: 0.5967 lr: 0.0214 max_mem: 28030M
+[02/26 16:24:51] d2.utils.events INFO: eta: 8:43:20 iter: 5739 Cube/total_3D_loss: 1.382 total_loss: 2.292 BoxHead/loss_cls: 0.1768 BoxHead/loss_box_reg: 0.24 Cube/loss_dims: 0.04262 Cube/loss_xy: 0.03254 Cube/loss_z: 0.07344 Cube/loss_pose: 0.2515 Cube/loss_joint: 0.5853 lr: 0.0214 max_mem: 28030M
+[02/26 16:25:19] d2.utils.events INFO: eta: 8:45:34 iter: 5759 Cube/total_3D_loss: 1.451 total_loss: 2.403 BoxHead/loss_cls: 0.1905 BoxHead/loss_box_reg: 0.2628 Cube/loss_dims: 0.04065 Cube/loss_xy: 0.03272 Cube/loss_z: 0.0765 Cube/loss_pose: 0.2412 Cube/loss_joint: 0.6094 lr: 0.0214 max_mem: 28030M
+[02/26 16:25:46] d2.utils.events INFO: eta: 8:43:30 iter: 5779 Cube/total_3D_loss: 1.404 total_loss: 2.366 BoxHead/loss_cls: 0.1979 BoxHead/loss_box_reg: 0.256 Cube/loss_dims: 0.04022 Cube/loss_xy: 0.03161 Cube/loss_z: 0.07561 Cube/loss_pose: 0.24 Cube/loss_joint: 0.5914 lr: 0.0214 max_mem: 28030M
+[02/26 16:26:14] d2.utils.events INFO: eta: 8:48:46 iter: 5799 Cube/total_3D_loss: 1.462 total_loss: 2.396 BoxHead/loss_cls: 0.1962 BoxHead/loss_box_reg: 0.2719 Cube/loss_dims: 0.04156 Cube/loss_xy: 0.03138 Cube/loss_z: 0.07385 Cube/loss_pose: 0.2568 Cube/loss_joint: 0.5848 lr: 0.0214 max_mem: 28030M
+[02/26 16:26:41] d2.utils.events INFO: eta: 8:40:06 iter: 5819 Cube/total_3D_loss: 1.447 total_loss: 2.361 BoxHead/loss_cls: 0.1775 BoxHead/loss_box_reg: 0.2449 Cube/loss_dims: 0.04064 Cube/loss_xy: 0.03065 Cube/loss_z: 0.07655 Cube/loss_pose: 0.2443 Cube/loss_joint: 0.5889 lr: 0.0214 max_mem: 28030M
+[02/26 16:27:08] d2.utils.events INFO: eta: 8:48:40 iter: 5839 Cube/total_3D_loss: 1.454 total_loss: 2.36 BoxHead/loss_cls: 0.1764 BoxHead/loss_box_reg: 0.2394 Cube/loss_dims: 0.0407 Cube/loss_xy: 0.03275 Cube/loss_z: 0.07394 Cube/loss_pose: 0.2436 Cube/loss_joint: 0.5989 lr: 0.0214 max_mem: 28030M
+[02/26 16:27:35] d2.utils.events INFO: eta: 8:37:41 iter: 5859 Cube/total_3D_loss: 1.501 total_loss: 2.413 BoxHead/loss_cls: 0.1787 BoxHead/loss_box_reg: 0.2366 Cube/loss_dims: 0.03977 Cube/loss_xy: 0.03243 Cube/loss_z: 0.08083 Cube/loss_pose: 0.2427 Cube/loss_joint: 0.6023 lr: 0.0214 max_mem: 28030M
+[02/26 16:28:02] d2.utils.events INFO: eta: 8:37:07 iter: 5879 Cube/total_3D_loss: 1.458 total_loss: 2.361 BoxHead/loss_cls: 0.1776 BoxHead/loss_box_reg: 0.2469 Cube/loss_dims: 0.03962 Cube/loss_xy: 0.03164 Cube/loss_z: 0.07454 Cube/loss_pose: 0.2361 Cube/loss_joint: 0.5886 lr: 0.0214 max_mem: 28030M
+[02/26 16:28:30] d2.utils.events INFO: eta: 8:44:41 iter: 5899 Cube/total_3D_loss: 1.449 total_loss: 2.362 BoxHead/loss_cls: 0.1824 BoxHead/loss_box_reg: 0.2447 Cube/loss_dims: 0.03898 Cube/loss_xy: 0.03148 Cube/loss_z: 0.07896 Cube/loss_pose: 0.2403 Cube/loss_joint: 0.597 lr: 0.0214 max_mem: 28030M
+[02/26 16:28:57] d2.utils.events INFO: eta: 8:37:01 iter: 5919 Cube/total_3D_loss: 1.455 total_loss: 2.4 BoxHead/loss_cls: 0.1776 BoxHead/loss_box_reg: 0.261 Cube/loss_dims: 0.03925 Cube/loss_xy: 0.0314 Cube/loss_z: 0.07463 Cube/loss_pose: 0.2397 Cube/loss_joint: 0.5767 lr: 0.0214 max_mem: 28030M
+[02/26 16:29:24] d2.utils.events INFO: eta: 8:40:46 iter: 5939 Cube/total_3D_loss: 1.442 total_loss: 2.378 BoxHead/loss_cls: 0.1866 BoxHead/loss_box_reg: 0.2557 Cube/loss_dims: 0.04218 Cube/loss_xy: 0.03157 Cube/loss_z: 0.07774 Cube/loss_pose: 0.2458 Cube/loss_joint: 0.5995 lr: 0.0214 max_mem: 28030M
+[02/26 16:29:52] d2.utils.events INFO: eta: 8:36:08 iter: 5959 Cube/total_3D_loss: 1.436 total_loss: 2.355 BoxHead/loss_cls: 0.1725 BoxHead/loss_box_reg: 0.2434 Cube/loss_dims: 0.04101 Cube/loss_xy: 0.03122 Cube/loss_z: 0.07462 Cube/loss_pose: 0.2383 Cube/loss_joint: 0.5882 lr: 0.0214 max_mem: 28030M
+[02/26 16:30:19] d2.utils.events INFO: eta: 8:39:10 iter: 5979 Cube/total_3D_loss: 1.445 total_loss: 2.35 BoxHead/loss_cls: 0.1705 BoxHead/loss_box_reg: 0.2513 Cube/loss_dims: 0.04223 Cube/loss_xy: 0.03071 Cube/loss_z: 0.07714 Cube/loss_pose: 0.2467 Cube/loss_joint: 0.5892 lr: 0.0214 max_mem: 28030M
+[02/26 16:30:46] d2.utils.events INFO: eta: 8:44:03 iter: 5999 Cube/total_3D_loss: 1.437 total_loss: 2.377 BoxHead/loss_cls: 0.1843 BoxHead/loss_box_reg: 0.2551 Cube/loss_dims: 0.03958 Cube/loss_xy: 0.03189 Cube/loss_z: 0.07637 Cube/loss_pose: 0.2439 Cube/loss_joint: 0.5873 lr: 0.0214 max_mem: 28030M
+[02/26 16:31:13] d2.utils.events INFO: eta: 8:32:16 iter: 6019 Cube/total_3D_loss: 1.428 total_loss: 2.371 BoxHead/loss_cls: 0.1794 BoxHead/loss_box_reg: 0.2449 Cube/loss_dims: 0.04034 Cube/loss_xy: 0.03323 Cube/loss_z: 0.0732 Cube/loss_pose: 0.247 Cube/loss_joint: 0.5869 lr: 0.0214 max_mem: 28030M
+[02/26 16:31:41] d2.utils.events INFO: eta: 8:38:10 iter: 6039 Cube/total_3D_loss: 1.395 total_loss: 2.312 BoxHead/loss_cls: 0.1774 BoxHead/loss_box_reg: 0.2554 Cube/loss_dims: 0.04111 Cube/loss_xy: 0.03183 Cube/loss_z: 0.07507 Cube/loss_pose: 0.2518 Cube/loss_joint: 0.5959 lr: 0.0214 max_mem: 28030M
+[02/26 16:32:08] d2.utils.events INFO: eta: 8:34:56 iter: 6059 Cube/total_3D_loss: 1.399 total_loss: 2.377 BoxHead/loss_cls: 0.1832 BoxHead/loss_box_reg: 0.2453 Cube/loss_dims: 0.03886 Cube/loss_xy: 0.03059 Cube/loss_z: 0.07772 Cube/loss_pose: 0.2409 Cube/loss_joint: 0.5899 lr: 0.0214 max_mem: 28030M
+[02/26 16:32:35] d2.utils.events INFO: eta: 8:33:24 iter: 6079 Cube/total_3D_loss: 1.401 total_loss: 2.362 BoxHead/loss_cls: 0.1826 BoxHead/loss_box_reg: 0.2446 Cube/loss_dims: 0.04031 Cube/loss_xy: 0.03242 Cube/loss_z: 0.07943 Cube/loss_pose: 0.2387 Cube/loss_joint: 0.6031 lr: 0.0214 max_mem: 28030M
+[02/26 16:33:02] d2.utils.events INFO: eta: 8:32:32 iter: 6099 Cube/total_3D_loss: 1.495 total_loss: 2.411 BoxHead/loss_cls: 0.1909 BoxHead/loss_box_reg: 0.2635 Cube/loss_dims: 0.03886 Cube/loss_xy: 0.02991 Cube/loss_z: 0.07624 Cube/loss_pose: 0.2351 Cube/loss_joint: 0.588 lr: 0.0214 max_mem: 28030M
+[02/26 16:33:30] d2.utils.events INFO: eta: 8:39:08 iter: 6119 Cube/total_3D_loss: 1.394 total_loss: 2.362 BoxHead/loss_cls: 0.1868 BoxHead/loss_box_reg: 0.2574 Cube/loss_dims: 0.04069 Cube/loss_xy: 0.03079 Cube/loss_z: 0.07939 Cube/loss_pose: 0.2376 Cube/loss_joint: 0.6018 lr: 0.0214 max_mem: 28030M
+[02/26 16:33:57] d2.utils.events INFO: eta: 8:30:35 iter: 6139 Cube/total_3D_loss: 1.387 total_loss: 2.325 BoxHead/loss_cls: 0.1682 BoxHead/loss_box_reg: 0.2541 Cube/loss_dims: 0.04032 Cube/loss_xy: 0.03261 Cube/loss_z: 0.07487 Cube/loss_pose: 0.2416 Cube/loss_joint: 0.5863 lr: 0.0214 max_mem: 28030M
+[02/26 16:34:24] d2.utils.events INFO: eta: 8:33:40 iter: 6159 Cube/total_3D_loss: 1.456 total_loss: 2.354 BoxHead/loss_cls: 0.1744 BoxHead/loss_box_reg: 0.2487 Cube/loss_dims: 0.03855 Cube/loss_xy: 0.03021 Cube/loss_z: 0.08215 Cube/loss_pose: 0.238 Cube/loss_joint: 0.6104 lr: 0.0214 max_mem: 28030M
+[02/26 16:34:51] d2.utils.events INFO: eta: 8:37:12 iter: 6179 Cube/total_3D_loss: 1.393 total_loss: 2.297 BoxHead/loss_cls: 0.1734 BoxHead/loss_box_reg: 0.2414 Cube/loss_dims: 0.04068 Cube/loss_xy: 0.03172 Cube/loss_z: 0.07375 Cube/loss_pose: 0.2518 Cube/loss_joint: 0.5884 lr: 0.0214 max_mem: 28030M
+[02/26 16:35:19] d2.utils.events INFO: eta: 8:38:56 iter: 6199 Cube/total_3D_loss: 1.368 total_loss: 2.289 BoxHead/loss_cls: 0.1706 BoxHead/loss_box_reg: 0.2455 Cube/loss_dims: 0.04139 Cube/loss_xy: 0.0313 Cube/loss_z: 0.07562 Cube/loss_pose: 0.2517 Cube/loss_joint: 0.5928 lr: 0.0214 max_mem: 28030M
+[02/26 16:35:46] d2.utils.events INFO: eta: 8:31:07 iter: 6219 Cube/total_3D_loss: 1.449 total_loss: 2.343 BoxHead/loss_cls: 0.1791 BoxHead/loss_box_reg: 0.2494 Cube/loss_dims: 0.03972 Cube/loss_xy: 0.03154 Cube/loss_z: 0.07315 Cube/loss_pose: 0.247 Cube/loss_joint: 0.5873 lr: 0.0214 max_mem: 28030M
+[02/26 16:36:13] d2.utils.events INFO: eta: 8:30:41 iter: 6239 Cube/total_3D_loss: 1.432 total_loss: 2.371 BoxHead/loss_cls: 0.1895 BoxHead/loss_box_reg: 0.2574 Cube/loss_dims: 0.04185 Cube/loss_xy: 0.03272 Cube/loss_z: 0.07701 Cube/loss_pose: 0.2473 Cube/loss_joint: 0.6037 lr: 0.0214 max_mem: 28030M
+[02/26 16:36:40] d2.utils.events INFO: eta: 8:33:14 iter: 6259 Cube/total_3D_loss: 1.462 total_loss: 2.352 BoxHead/loss_cls: 0.1737 BoxHead/loss_box_reg: 0.2434 Cube/loss_dims: 0.04147 Cube/loss_xy: 0.03273 Cube/loss_z: 0.07395 Cube/loss_pose: 0.2429 Cube/loss_joint: 0.5771 lr: 0.0214 max_mem: 28030M
+[02/26 16:37:08] d2.utils.events INFO: eta: 8:36:25 iter: 6279 Cube/total_3D_loss: 1.463 total_loss: 2.357 BoxHead/loss_cls: 0.1785 BoxHead/loss_box_reg: 0.2429 Cube/loss_dims: 0.0409 Cube/loss_xy: 0.0322 Cube/loss_z: 0.07595 Cube/loss_pose: 0.2412 Cube/loss_joint: 0.593 lr: 0.0214 max_mem: 28030M
+[02/26 16:37:35] d2.utils.events INFO: eta: 8:29:02 iter: 6299 Cube/total_3D_loss: 1.432 total_loss: 2.39 BoxHead/loss_cls: 0.1804 BoxHead/loss_box_reg: 0.2506 Cube/loss_dims: 0.04152 Cube/loss_xy: 0.03025 Cube/loss_z: 0.07477 Cube/loss_pose: 0.2512 Cube/loss_joint: 0.5813 lr: 0.0214 max_mem: 28030M
+[02/26 16:38:05] d2.utils.events INFO: eta: 9:24:43 iter: 6319 Cube/total_3D_loss: 1.4 total_loss: 2.317 BoxHead/loss_cls: 0.1692 BoxHead/loss_box_reg: 0.2333 Cube/loss_dims: 0.04147 Cube/loss_xy: 0.0308 Cube/loss_z: 0.07765 Cube/loss_pose: 0.2426 Cube/loss_joint: 0.5864 lr: 0.0214 max_mem: 28030M
+[02/26 16:38:32] d2.utils.events INFO: eta: 8:26:38 iter: 6339 Cube/total_3D_loss: 1.41 total_loss: 2.309 BoxHead/loss_cls: 0.1722 BoxHead/loss_box_reg: 0.2483 Cube/loss_dims: 0.0404 Cube/loss_xy: 0.03067 Cube/loss_z: 0.07654 Cube/loss_pose: 0.2396 Cube/loss_joint: 0.584 lr: 0.0214 max_mem: 28030M
+[02/26 16:39:00] d2.utils.events INFO: eta: 8:32:05 iter: 6359 Cube/total_3D_loss: 1.386 total_loss: 2.302 BoxHead/loss_cls: 0.1745 BoxHead/loss_box_reg: 0.2544 Cube/loss_dims: 0.03994 Cube/loss_xy: 0.03218 Cube/loss_z: 0.07326 Cube/loss_pose: 0.2522 Cube/loss_joint: 0.5845 lr: 0.0214 max_mem: 28030M
+[02/26 16:39:27] d2.utils.events INFO: eta: 8:26:12 iter: 6379 Cube/total_3D_loss: 1.379 total_loss: 2.275 BoxHead/loss_cls: 0.1703 BoxHead/loss_box_reg: 0.2388 Cube/loss_dims: 0.04093 Cube/loss_xy: 0.03257 Cube/loss_z: 0.07845 Cube/loss_pose: 0.2539 Cube/loss_joint: 0.6004 lr: 0.0214 max_mem: 28030M
+[02/26 16:39:54] d2.utils.events INFO: eta: 8:22:49 iter: 6399 Cube/total_3D_loss: 1.421 total_loss: 2.317 BoxHead/loss_cls: 0.1843 BoxHead/loss_box_reg: 0.2507 Cube/loss_dims: 0.04104 Cube/loss_xy: 0.03195 Cube/loss_z: 0.07635 Cube/loss_pose: 0.2507 Cube/loss_joint: 0.6038 lr: 0.0214 max_mem: 28030M
+[02/26 16:40:21] d2.utils.events INFO: eta: 8:25:37 iter: 6419 Cube/total_3D_loss: 1.441 total_loss: 2.407 BoxHead/loss_cls: 0.1863 BoxHead/loss_box_reg: 0.2581 Cube/loss_dims: 0.04155 Cube/loss_xy: 0.03069 Cube/loss_z: 0.07508 Cube/loss_pose: 0.2383 Cube/loss_joint: 0.5832 lr: 0.0214 max_mem: 28030M
+[02/26 16:40:48] d2.utils.events INFO: eta: 8:23:34 iter: 6439 Cube/total_3D_loss: 1.363 total_loss: 2.32 BoxHead/loss_cls: 0.1807 BoxHead/loss_box_reg: 0.2495 Cube/loss_dims: 0.04067 Cube/loss_xy: 0.03174 Cube/loss_z: 0.07829 Cube/loss_pose: 0.2423 Cube/loss_joint: 0.6003 lr: 0.0214 max_mem: 28030M
+[02/26 16:41:15] d2.utils.events INFO: eta: 8:28:55 iter: 6459 Cube/total_3D_loss: 1.407 total_loss: 2.316 BoxHead/loss_cls: 0.1717 BoxHead/loss_box_reg: 0.2595 Cube/loss_dims: 0.04148 Cube/loss_xy: 0.03197 Cube/loss_z: 0.07729 Cube/loss_pose: 0.2412 Cube/loss_joint: 0.6044 lr: 0.0214 max_mem: 28030M
+[02/26 16:41:42] d2.utils.events INFO: eta: 8:24:31 iter: 6479 Cube/total_3D_loss: 1.418 total_loss: 2.307 BoxHead/loss_cls: 0.1793 BoxHead/loss_box_reg: 0.2388 Cube/loss_dims: 0.0412 Cube/loss_xy: 0.03205 Cube/loss_z: 0.07529 Cube/loss_pose: 0.2439 Cube/loss_joint: 0.5937 lr: 0.0214 max_mem: 28030M
+[02/26 16:42:10] d2.utils.events INFO: eta: 8:24:05 iter: 6499 Cube/total_3D_loss: 1.372 total_loss: 2.343 BoxHead/loss_cls: 0.1797 BoxHead/loss_box_reg: 0.2575 Cube/loss_dims: 0.04088 Cube/loss_xy: 0.03054 Cube/loss_z: 0.07695 Cube/loss_pose: 0.2366 Cube/loss_joint: 0.5968 lr: 0.0214 max_mem: 28030M
+[02/26 16:42:37] d2.utils.events INFO: eta: 8:25:01 iter: 6519 Cube/total_3D_loss: 1.424 total_loss: 2.329 BoxHead/loss_cls: 0.1738 BoxHead/loss_box_reg: 0.2523 Cube/loss_dims: 0.04046 Cube/loss_xy: 0.03091 Cube/loss_z: 0.0762 Cube/loss_pose: 0.2455 Cube/loss_joint: 0.6012 lr: 0.0214 max_mem: 28030M
+[02/26 16:43:04] d2.utils.events INFO: eta: 8:25:21 iter: 6539 Cube/total_3D_loss: 1.464 total_loss: 2.335 BoxHead/loss_cls: 0.1659 BoxHead/loss_box_reg: 0.2418 Cube/loss_dims: 0.04008 Cube/loss_xy: 0.03 Cube/loss_z: 0.08376 Cube/loss_pose: 0.2358 Cube/loss_joint: 0.6077 lr: 0.0214 max_mem: 28030M
+[02/26 16:43:31] d2.utils.events INFO: eta: 8:20:39 iter: 6559 Cube/total_3D_loss: 1.39 total_loss: 2.275 BoxHead/loss_cls: 0.1621 BoxHead/loss_box_reg: 0.2482 Cube/loss_dims: 0.04039 Cube/loss_xy: 0.03048 Cube/loss_z: 0.07748 Cube/loss_pose: 0.243 Cube/loss_joint: 0.5912 lr: 0.0214 max_mem: 28030M
+[02/26 16:43:58] d2.utils.events INFO: eta: 8:18:46 iter: 6579 Cube/total_3D_loss: 1.381 total_loss: 2.311 BoxHead/loss_cls: 0.1689 BoxHead/loss_box_reg: 0.2386 Cube/loss_dims: 0.04157 Cube/loss_xy: 0.03173 Cube/loss_z: 0.07456 Cube/loss_pose: 0.2515 Cube/loss_joint: 0.584 lr: 0.0214 max_mem: 28030M
+[02/26 16:44:25] d2.utils.events INFO: eta: 8:17:40 iter: 6599 Cube/total_3D_loss: 1.422 total_loss: 2.359 BoxHead/loss_cls: 0.1891 BoxHead/loss_box_reg: 0.2639 Cube/loss_dims: 0.04107 Cube/loss_xy: 0.0316 Cube/loss_z: 0.07501 Cube/loss_pose: 0.2443 Cube/loss_joint: 0.5843 lr: 0.0214 max_mem: 28030M
+[02/26 16:44:52] d2.utils.events INFO: eta: 8:19:43 iter: 6619 Cube/total_3D_loss: 1.388 total_loss: 2.289 BoxHead/loss_cls: 0.1627 BoxHead/loss_box_reg: 0.2363 Cube/loss_dims: 0.04086 Cube/loss_xy: 0.03102 Cube/loss_z: 0.07822 Cube/loss_pose: 0.2402 Cube/loss_joint: 0.5849 lr: 0.0214 max_mem: 28030M
+[02/26 16:45:19] d2.utils.events INFO: eta: 8:25:35 iter: 6639 Cube/total_3D_loss: 1.427 total_loss: 2.333 BoxHead/loss_cls: 0.17 BoxHead/loss_box_reg: 0.2565 Cube/loss_dims: 0.04087 Cube/loss_xy: 0.03243 Cube/loss_z: 0.07607 Cube/loss_pose: 0.2489 Cube/loss_joint: 0.6119 lr: 0.0214 max_mem: 28030M
+[02/26 16:45:46] d2.utils.events INFO: eta: 8:20:19 iter: 6659 Cube/total_3D_loss: 1.385 total_loss: 2.34 BoxHead/loss_cls: 0.1741 BoxHead/loss_box_reg: 0.2468 Cube/loss_dims: 0.03997 Cube/loss_xy: 0.03089 Cube/loss_z: 0.07617 Cube/loss_pose: 0.244 Cube/loss_joint: 0.5841 lr: 0.0214 max_mem: 28030M
+[02/26 16:46:13] d2.utils.events INFO: eta: 8:18:43 iter: 6679 Cube/total_3D_loss: 1.416 total_loss: 2.344 BoxHead/loss_cls: 0.1697 BoxHead/loss_box_reg: 0.252 Cube/loss_dims: 0.04071 Cube/loss_xy: 0.03149 Cube/loss_z: 0.07612 Cube/loss_pose: 0.2435 Cube/loss_joint: 0.5916 lr: 0.0214 max_mem: 28030M
+[02/26 16:46:41] d2.utils.events INFO: eta: 8:20:00 iter: 6699 Cube/total_3D_loss: 1.39 total_loss: 2.355 BoxHead/loss_cls: 0.1735 BoxHead/loss_box_reg: 0.2534 Cube/loss_dims: 0.0398 Cube/loss_xy: 0.03113 Cube/loss_z: 0.08218 Cube/loss_pose: 0.2373 Cube/loss_joint: 0.6142 lr: 0.0214 max_mem: 28030M
+[02/26 16:47:08] d2.utils.events INFO: eta: 8:19:40 iter: 6719 Cube/total_3D_loss: 1.434 total_loss: 2.389 BoxHead/loss_cls: 0.181 BoxHead/loss_box_reg: 0.2531 Cube/loss_dims: 0.04005 Cube/loss_xy: 0.03011 Cube/loss_z: 0.07841 Cube/loss_pose: 0.2437 Cube/loss_joint: 0.5957 lr: 0.0214 max_mem: 28030M
+[02/26 16:47:35] d2.utils.events INFO: eta: 8:21:35 iter: 6739 Cube/total_3D_loss: 1.421 total_loss: 2.289 BoxHead/loss_cls: 0.1654 BoxHead/loss_box_reg: 0.2439 Cube/loss_dims: 0.03993 Cube/loss_xy: 0.03095 Cube/loss_z: 0.07696 Cube/loss_pose: 0.2368 Cube/loss_joint: 0.5894 lr: 0.0214 max_mem: 28030M
+[02/26 16:48:02] d2.utils.events INFO: eta: 8:18:11 iter: 6759 Cube/total_3D_loss: 1.45 total_loss: 2.366 BoxHead/loss_cls: 0.161 BoxHead/loss_box_reg: 0.246 Cube/loss_dims: 0.03884 Cube/loss_xy: 0.02931 Cube/loss_z: 0.08168 Cube/loss_pose: 0.226 Cube/loss_joint: 0.5916 lr: 0.0214 max_mem: 28030M
+[02/26 16:48:29] d2.utils.events INFO: eta: 8:17:49 iter: 6779 Cube/total_3D_loss: 1.432 total_loss: 2.335 BoxHead/loss_cls: 0.1734 BoxHead/loss_box_reg: 0.256 Cube/loss_dims: 0.04003 Cube/loss_xy: 0.03202 Cube/loss_z: 0.07709 Cube/loss_pose: 0.2353 Cube/loss_joint: 0.6076 lr: 0.0214 max_mem: 28030M
+[02/26 16:48:57] d2.utils.events INFO: eta: 8:22:04 iter: 6799 Cube/total_3D_loss: 1.45 total_loss: 2.357 BoxHead/loss_cls: 0.1702 BoxHead/loss_box_reg: 0.2394 Cube/loss_dims: 0.04025 Cube/loss_xy: 0.02994 Cube/loss_z: 0.07593 Cube/loss_pose: 0.2403 Cube/loss_joint: 0.5744 lr: 0.0214 max_mem: 28030M
+[02/26 16:49:24] d2.utils.events INFO: eta: 8:15:47 iter: 6819 Cube/total_3D_loss: 1.386 total_loss: 2.307 BoxHead/loss_cls: 0.1785 BoxHead/loss_box_reg: 0.2535 Cube/loss_dims: 0.04157 Cube/loss_xy: 0.02946 Cube/loss_z: 0.07743 Cube/loss_pose: 0.2424 Cube/loss_joint: 0.5963 lr: 0.0214 max_mem: 28030M
+[02/26 16:49:51] d2.utils.events INFO: eta: 8:16:30 iter: 6839 Cube/total_3D_loss: 1.374 total_loss: 2.309 BoxHead/loss_cls: 0.1758 BoxHead/loss_box_reg: 0.2622 Cube/loss_dims: 0.04147 Cube/loss_xy: 0.03113 Cube/loss_z: 0.07753 Cube/loss_pose: 0.2498 Cube/loss_joint: 0.6022 lr: 0.0214 max_mem: 28030M
+[02/26 16:50:18] d2.utils.events INFO: eta: 8:14:08 iter: 6859 Cube/total_3D_loss: 1.365 total_loss: 2.272 BoxHead/loss_cls: 0.1777 BoxHead/loss_box_reg: 0.2594 Cube/loss_dims: 0.04224 Cube/loss_xy: 0.03113 Cube/loss_z: 0.07357 Cube/loss_pose: 0.2455 Cube/loss_joint: 0.5889 lr: 0.0214 max_mem: 28030M
+[02/26 16:50:45] d2.utils.events INFO: eta: 8:14:31 iter: 6879 Cube/total_3D_loss: 1.359 total_loss: 2.267 BoxHead/loss_cls: 0.1626 BoxHead/loss_box_reg: 0.23 Cube/loss_dims: 0.04091 Cube/loss_xy: 0.03123 Cube/loss_z: 0.07559 Cube/loss_pose: 0.2465 Cube/loss_joint: 0.5928 lr: 0.0214 max_mem: 28030M
+[02/26 16:51:12] d2.utils.events INFO: eta: 8:10:35 iter: 6899 Cube/total_3D_loss: 1.349 total_loss: 2.3 BoxHead/loss_cls: 0.1764 BoxHead/loss_box_reg: 0.2508 Cube/loss_dims: 0.03979 Cube/loss_xy: 0.03246 Cube/loss_z: 0.07445 Cube/loss_pose: 0.239 Cube/loss_joint: 0.5987 lr: 0.0214 max_mem: 28030M
+[02/26 16:51:39] d2.utils.events INFO: eta: 8:23:38 iter: 6919 Cube/total_3D_loss: 1.333 total_loss: 2.247 BoxHead/loss_cls: 0.1667 BoxHead/loss_box_reg: 0.2392 Cube/loss_dims: 0.04086 Cube/loss_xy: 0.03185 Cube/loss_z: 0.07561 Cube/loss_pose: 0.2396 Cube/loss_joint: 0.5934 lr: 0.0214 max_mem: 28030M
+[02/26 16:52:07] d2.utils.events INFO: eta: 8:19:33 iter: 6939 Cube/total_3D_loss: 1.409 total_loss: 2.296 BoxHead/loss_cls: 0.1717 BoxHead/loss_box_reg: 0.2489 Cube/loss_dims: 0.04082 Cube/loss_xy: 0.03141 Cube/loss_z: 0.07907 Cube/loss_pose: 0.2461 Cube/loss_joint: 0.6054 lr: 0.0214 max_mem: 28030M
+[02/26 16:52:35] d2.utils.events INFO: eta: 8:39:05 iter: 6959 Cube/total_3D_loss: 1.359 total_loss: 2.274 BoxHead/loss_cls: 0.1624 BoxHead/loss_box_reg: 0.2406 Cube/loss_dims: 0.04058 Cube/loss_xy: 0.03174 Cube/loss_z: 0.07534 Cube/loss_pose: 0.2403 Cube/loss_joint: 0.5962 lr: 0.0214 max_mem: 28030M
+[02/26 16:53:02] d2.utils.events INFO: eta: 8:11:37 iter: 6979 Cube/total_3D_loss: 1.331 total_loss: 2.236 BoxHead/loss_cls: 0.1562 BoxHead/loss_box_reg: 0.2393 Cube/loss_dims: 0.04255 Cube/loss_xy: 0.03145 Cube/loss_z: 0.07202 Cube/loss_pose: 0.2454 Cube/loss_joint: 0.575 lr: 0.0214 max_mem: 28030M
+[02/26 16:53:29] d2.utils.events INFO: eta: 8:10:40 iter: 6999 Cube/total_3D_loss: 1.359 total_loss: 2.277 BoxHead/loss_cls: 0.1577 BoxHead/loss_box_reg: 0.226 Cube/loss_dims: 0.04029 Cube/loss_xy: 0.03071 Cube/loss_z: 0.07901 Cube/loss_pose: 0.2453 Cube/loss_joint: 0.6069 lr: 0.0214 max_mem: 28030M
+[02/26 16:53:56] d2.utils.events INFO: eta: 8:08:04 iter: 7019 Cube/total_3D_loss: 1.375 total_loss: 2.271 BoxHead/loss_cls: 0.1602 BoxHead/loss_box_reg: 0.2374 Cube/loss_dims: 0.03969 Cube/loss_xy: 0.03165 Cube/loss_z: 0.07833 Cube/loss_pose: 0.237 Cube/loss_joint: 0.5995 lr: 0.0214 max_mem: 28030M
+[02/26 16:54:23] d2.utils.events INFO: eta: 8:08:09 iter: 7039 Cube/total_3D_loss: 1.415 total_loss: 2.316 BoxHead/loss_cls: 0.1678 BoxHead/loss_box_reg: 0.2345 Cube/loss_dims: 0.04089 Cube/loss_xy: 0.0311 Cube/loss_z: 0.07767 Cube/loss_pose: 0.2366 Cube/loss_joint: 0.5928 lr: 0.0214 max_mem: 28030M
+[02/26 16:54:50] d2.utils.events INFO: eta: 8:04:18 iter: 7059 Cube/total_3D_loss: 1.345 total_loss: 2.268 BoxHead/loss_cls: 0.1629 BoxHead/loss_box_reg: 0.2417 Cube/loss_dims: 0.04047 Cube/loss_xy: 0.03319 Cube/loss_z: 0.07277 Cube/loss_pose: 0.2424 Cube/loss_joint: 0.5825 lr: 0.0214 max_mem: 28030M
+[02/26 16:55:17] d2.utils.events INFO: eta: 8:08:50 iter: 7079 Cube/total_3D_loss: 1.326 total_loss: 2.294 BoxHead/loss_cls: 0.1768 BoxHead/loss_box_reg: 0.2571 Cube/loss_dims: 0.04135 Cube/loss_xy: 0.03244 Cube/loss_z: 0.07611 Cube/loss_pose: 0.2399 Cube/loss_joint: 0.5985 lr: 0.0214 max_mem: 28030M
+[02/26 16:55:44] d2.utils.events INFO: eta: 8:10:43 iter: 7099 Cube/total_3D_loss: 1.411 total_loss: 2.333 BoxHead/loss_cls: 0.1723 BoxHead/loss_box_reg: 0.2486 Cube/loss_dims: 0.04153 Cube/loss_xy: 0.03119 Cube/loss_z: 0.0791 Cube/loss_pose: 0.2383 Cube/loss_joint: 0.6012 lr: 0.0214 max_mem: 28030M
+[02/26 16:56:11] d2.utils.events INFO: eta: 8:14:16 iter: 7119 Cube/total_3D_loss: 1.39 total_loss: 2.322 BoxHead/loss_cls: 0.1707 BoxHead/loss_box_reg: 0.2537 Cube/loss_dims: 0.04137 Cube/loss_xy: 0.03129 Cube/loss_z: 0.07927 Cube/loss_pose: 0.2333 Cube/loss_joint: 0.5975 lr: 0.0214 max_mem: 28030M
+[02/26 16:56:38] d2.utils.events INFO: eta: 8:04:36 iter: 7139 Cube/total_3D_loss: 1.385 total_loss: 2.298 BoxHead/loss_cls: 0.1578 BoxHead/loss_box_reg: 0.2456 Cube/loss_dims: 0.04107 Cube/loss_xy: 0.03039 Cube/loss_z: 0.07833 Cube/loss_pose: 0.2391 Cube/loss_joint: 0.5915 lr: 0.0214 max_mem: 28030M
+[02/26 16:57:06] d2.utils.events INFO: eta: 8:23:57 iter: 7159 Cube/total_3D_loss: 1.298 total_loss: 2.224 BoxHead/loss_cls: 0.1661 BoxHead/loss_box_reg: 0.2458 Cube/loss_dims: 0.04127 Cube/loss_xy: 0.03041 Cube/loss_z: 0.07648 Cube/loss_pose: 0.2468 Cube/loss_joint: 0.5879 lr: 0.0214 max_mem: 28030M
+[02/26 16:57:33] d2.utils.events INFO: eta: 8:08:20 iter: 7179 Cube/total_3D_loss: 1.334 total_loss: 2.243 BoxHead/loss_cls: 0.1621 BoxHead/loss_box_reg: 0.2359 Cube/loss_dims: 0.04215 Cube/loss_xy: 0.03158 Cube/loss_z: 0.07353 Cube/loss_pose: 0.243 Cube/loss_joint: 0.5935 lr: 0.0214 max_mem: 28030M
+[02/26 16:58:00] cubercnn INFO: Starting test for iteration 7200
+[02/26 16:58:08] cubercnn.data.datasets INFO: Loading datasets/Omni3D/SUNRGBD_test.json takes 2.10 seconds.
+[02/26 16:58:08] cubercnn.data.datasets INFO: Loaded 5050 images in Omni3D format from datasets/Omni3D/SUNRGBD_test.json
+[02/26 16:58:12] cubercnn.data.datasets INFO: Filtered out 0/5050 images without valid annotations
+[02/26 16:58:12] d2.data.dataset_mapper INFO: [DatasetMapper] Augmentations used in inference: [ResizeShortestEdge(short_edge_length=(512, 512), max_size=4096, sample_style='choice')]
+[02/26 16:58:12] d2.data.common INFO: Serializing the dataset using:
+[02/26 16:58:12] d2.data.common INFO: Serializing 5050 elements to byte tensors and concatenating them all ...
+[02/26 16:58:12] d2.data.common INFO: Serialized dataset takes 20.13 MiB
+[02/26 16:58:12] cubercnn.evaluation.omni3d_evaluation INFO: Start inference on 5050 batches
+[02/26 16:58:13] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 11/5050. Dataloading: 0.0005 s/iter. Inference: 0.0263 s/iter. Eval: 0.0010 s/iter. Total: 0.0279 s/iter. ETA=0:02:20
+[02/26 16:58:18] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 215/5050. Dataloading: 0.0007 s/iter. Inference: 0.0229 s/iter. Eval: 0.0011 s/iter. Total: 0.0247 s/iter. ETA=0:01:59
+[02/26 16:58:23] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 427/5050. Dataloading: 0.0007 s/iter. Inference: 0.0224 s/iter. Eval: 0.0010 s/iter. Total: 0.0242 s/iter. ETA=0:01:51
+[02/26 16:58:28] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 641/5050. Dataloading: 0.0007 s/iter. Inference: 0.0222 s/iter. Eval: 0.0009 s/iter. Total: 0.0239 s/iter. ETA=0:01:45
+[02/26 16:58:33] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 823/5050. Dataloading: 0.0007 s/iter. Inference: 0.0230 s/iter. Eval: 0.0010 s/iter. Total: 0.0247 s/iter. ETA=0:01:44
+[02/26 16:58:38] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 1039/5050. Dataloading: 0.0007 s/iter. Inference: 0.0227 s/iter. Eval: 0.0009 s/iter. Total: 0.0244 s/iter. ETA=0:01:37
+[02/26 16:58:43] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 1250/5050. Dataloading: 0.0007 s/iter. Inference: 0.0226 s/iter. Eval: 0.0010 s/iter. Total: 0.0243 s/iter. ETA=0:01:32
+[02/26 16:58:48] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 1463/5050. Dataloading: 0.0007 s/iter. Inference: 0.0225 s/iter. Eval: 0.0010 s/iter. Total: 0.0242 s/iter. ETA=0:01:26
+[02/26 16:58:53] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 1643/5050. Dataloading: 0.0007 s/iter. Inference: 0.0224 s/iter. Eval: 0.0014 s/iter. Total: 0.0246 s/iter. ETA=0:01:23
+[02/26 16:58:58] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 1859/5050. Dataloading: 0.0007 s/iter. Inference: 0.0223 s/iter. Eval: 0.0014 s/iter. Total: 0.0244 s/iter. ETA=0:01:17
+[02/26 16:59:03] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 2071/5050. Dataloading: 0.0007 s/iter. Inference: 0.0222 s/iter. Eval: 0.0014 s/iter. Total: 0.0243 s/iter. ETA=0:01:12
+[02/26 16:59:08] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 2289/5050. Dataloading: 0.0007 s/iter. Inference: 0.0221 s/iter. Eval: 0.0013 s/iter. Total: 0.0242 s/iter. ETA=0:01:06
+[02/26 16:59:13] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 2465/5050. Dataloading: 0.0007 s/iter. Inference: 0.0221 s/iter. Eval: 0.0017 s/iter. Total: 0.0245 s/iter. ETA=0:01:03
+[02/26 16:59:18] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 2682/5050. Dataloading: 0.0007 s/iter. Inference: 0.0220 s/iter. Eval: 0.0016 s/iter. Total: 0.0244 s/iter. ETA=0:00:57
+[02/26 16:59:23] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 2898/5050. Dataloading: 0.0007 s/iter. Inference: 0.0220 s/iter. Eval: 0.0016 s/iter. Total: 0.0243 s/iter. ETA=0:00:52
+[02/26 16:59:28] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 3112/5050. Dataloading: 0.0007 s/iter. Inference: 0.0220 s/iter. Eval: 0.0015 s/iter. Total: 0.0242 s/iter. ETA=0:00:46
+[02/26 16:59:33] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 3326/5050. Dataloading: 0.0007 s/iter. Inference: 0.0220 s/iter. Eval: 0.0015 s/iter. Total: 0.0242 s/iter. ETA=0:00:41
+[02/26 16:59:38] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 3539/5050. Dataloading: 0.0007 s/iter. Inference: 0.0219 s/iter. Eval: 0.0015 s/iter. Total: 0.0241 s/iter. ETA=0:00:36
+[02/26 16:59:43] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 3710/5050. Dataloading: 0.0007 s/iter. Inference: 0.0219 s/iter. Eval: 0.0017 s/iter. Total: 0.0244 s/iter. ETA=0:00:32
+[02/26 16:59:48] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 3925/5050. Dataloading: 0.0007 s/iter. Inference: 0.0219 s/iter. Eval: 0.0017 s/iter. Total: 0.0243 s/iter. ETA=0:00:27
+[02/26 16:59:53] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 4140/5050. Dataloading: 0.0007 s/iter. Inference: 0.0219 s/iter. Eval: 0.0016 s/iter. Total: 0.0243 s/iter. ETA=0:00:22
+[02/26 16:59:58] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 4355/5050. Dataloading: 0.0007 s/iter. Inference: 0.0219 s/iter. Eval: 0.0016 s/iter. Total: 0.0242 s/iter. ETA=0:00:16
+[02/26 17:00:03] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 4573/5050. Dataloading: 0.0007 s/iter. Inference: 0.0219 s/iter. Eval: 0.0016 s/iter. Total: 0.0242 s/iter. ETA=0:00:11
+[02/26 17:00:08] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 4791/5050. Dataloading: 0.0007 s/iter. Inference: 0.0218 s/iter. Eval: 0.0015 s/iter. Total: 0.0241 s/iter. ETA=0:00:06
+[02/26 17:00:13] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 5008/5050. Dataloading: 0.0007 s/iter. Inference: 0.0218 s/iter. Eval: 0.0015 s/iter. Total: 0.0241 s/iter. ETA=0:00:01
+[02/26 17:00:14] cubercnn.evaluation.omni3d_evaluation INFO: Total inference time: 0:02:01.400973 (0.024064 s / iter per device, on 1 devices)
+[02/26 17:00:14] cubercnn.evaluation.omni3d_evaluation INFO: Total inference pure compute time: 0:01:50 (0.021828 s / iter per device, on 1 devices)
+[02/26 17:00:27] cubercnn.evaluation.omni3d_evaluation INFO: Preparing results for COCO format ...
+[02/26 17:00:27] cubercnn.evaluation.omni3d_evaluation INFO: Saving results to output/Baseline_sgd/inference/iter_7200/SUNRGBD_test/omni_instances_results.json
+[02/26 17:00:33] cubercnn.evaluation.omni3d_evaluation INFO: Evaluating predictions with official COCO API...
+[02/26 17:01:40] cubercnn.evaluation.omni3d_evaluation INFO: Evaluation results for bbox in 2D mode:
+| AP | AP50 | AP75 | AP95 | APs | APm | APl |
+|:------:|:------:|:------:|:------:|:-----:|:-----:|:------:|
+| 14.173 | 29.647 | 11.531 | 0.062 | 0.000 | 3.539 | 15.078 |
+[02/26 17:01:40] cubercnn.evaluation.omni3d_evaluation INFO: Per-category bbox AP in 2D mode:
+| category | AP | category | AP | category | AP |
+|:-------------|:-------|:------------|:-------|:-----------|:-------|
+| bicycle | 12.154 | books | 1.109 | bottle | 3.126 |
+| chair | 43.146 | cup | 3.949 | laptop | 5.444 |
+| shoes | 0.022 | towel | 2.970 | blinds | 7.473 |
+| window | 0.158 | lamp | 24.615 | shelves | 4.142 |
+| mirror | 5.077 | sink | 19.353 | cabinet | 12.637 |
+| bathtub | 30.937 | door | 4.398 | toilet | 42.722 |
+| desk | 11.537 | box | 2.369 | bookcase | 19.674 |
+| picture | 1.772 | table | 28.223 | counter | 15.009 |
+| bed | 49.992 | night stand | 32.893 | pillow | 12.910 |
+| sofa | 43.432 | television | 17.293 | floor mat | 5.457 |
+| curtain | 9.491 | clothes | 0.651 | stationery | 3.498 |
+| refrigerator | 19.477 | bin | 29.077 | stove | 8.436 |
+| oven | 3.224 | machine | 0.713 | | |
+[02/26 17:01:40] cubercnn.evaluation.omni3d_evaluation INFO: Evaluation results for bbox in 3D mode:
+| AP | AP15 | AP25 | AP50 | APn | APm | APf |
+|:------:|:------:|:------:|:------:|:------:|:-----:|:-----:|
+| 11.165 | 16.605 | 12.181 | 2.185 | 11.165 | nan | nan |
+[02/26 17:01:40] cubercnn.evaluation.omni3d_evaluation INFO: Some metrics cannot be computed and is shown as NaN.
+[02/26 17:01:40] cubercnn.evaluation.omni3d_evaluation INFO: Per-category bbox AP in 3D mode:
+| category | AP | category | AP | category | AP |
+|:-------------|:-------|:------------|:-------|:-----------|:-------|
+| bicycle | 12.944 | books | 0.313 | bottle | 0.296 |
+| chair | 44.134 | cup | 0.028 | laptop | 3.575 |
+| shoes | 0.022 | towel | 0.349 | blinds | 0.184 |
+| window | 0.000 | lamp | 8.893 | shelves | 2.564 |
+| mirror | 0.089 | sink | 21.724 | cabinet | 6.600 |
+| bathtub | 31.743 | door | 0.714 | toilet | 52.849 |
+| desk | 14.318 | box | 1.667 | bookcase | 4.989 |
+| picture | 0.049 | table | 29.164 | counter | 9.521 |
+| bed | 59.604 | night stand | 18.825 | pillow | 7.811 |
+| sofa | 43.503 | television | 3.164 | floor mat | 2.178 |
+| curtain | 1.413 | clothes | 0.318 | stationery | 1.370 |
+| refrigerator | 17.405 | bin | 9.241 | stove | 7.109 |
+| oven | 4.456 | machine | 1.125 | | |
+[02/26 17:01:54] cubercnn.evaluation.omni3d_evaluation INFO:
+SUNRGBD_test iter=7200 mode=2D Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.142
+SUNRGBD_test iter=7200 mode=2D Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.296
+SUNRGBD_test iter=7200 mode=2D Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.115
+SUNRGBD_test iter=7200 mode=2D Average Precision (AP) @[ IoU=0.95 | area= all | maxDets=100 ] = 0.001
+SUNRGBD_test iter=7200 mode=2D Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = 0.000
+SUNRGBD_test iter=7200 mode=2D Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.035
+SUNRGBD_test iter=7200 mode=2D Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.151
+SUNRGBD_test iter=7200 mode=2D Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.242
+SUNRGBD_test iter=7200 mode=2D Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.325
+SUNRGBD_test iter=7200 mode=2D Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.326
+SUNRGBD_test iter=7200 mode=2D Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = 0.000
+SUNRGBD_test iter=7200 mode=2D Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.126
+SUNRGBD_test iter=7200 mode=2D Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.343
+[02/26 17:01:54] cubercnn.evaluation.omni3d_evaluation INFO:
+SUNRGBD_test iter=7200 mode=3D Average Precision (AP) @[ IoU=0.05:0.50 | depth= all | maxDets=100 ] = 0.112
+SUNRGBD_test iter=7200 mode=3D Average Precision (AP) @[ IoU=0.15 | depth= all | maxDets=100 ] = 0.166
+SUNRGBD_test iter=7200 mode=3D Average Precision (AP) @[ IoU=0.25 | depth= all | maxDets=100 ] = 0.122
+SUNRGBD_test iter=7200 mode=3D Average Precision (AP) @[ IoU=0.50 | depth= all | maxDets=100 ] = 0.022
+SUNRGBD_test iter=7200 mode=3D Average Precision (AP) @[ IoU=0.05:0.50 | depth= near | maxDets=100 ] = 0.112
+SUNRGBD_test iter=7200 mode=3D Average Precision (AP) @[ IoU=0.05:0.50 | depth=medium | maxDets=100 ] = -1.000
+SUNRGBD_test iter=7200 mode=3D Average Precision (AP) @[ IoU=0.05:0.50 | depth= far | maxDets=100 ] = -1.000
+SUNRGBD_test iter=7200 mode=3D Average Recall (AR) @[ IoU=0.05:0.50 | depth= all | maxDets= 1 ] = 0.187
+SUNRGBD_test iter=7200 mode=3D Average Recall (AR) @[ IoU=0.05:0.50 | depth= all | maxDets= 10 ] = 0.269
+SUNRGBD_test iter=7200 mode=3D Average Recall (AR) @[ IoU=0.05:0.50 | depth= all | maxDets=100 ] = 0.271
+SUNRGBD_test iter=7200 mode=3D Average Recall (AR) @[ IoU=0.05:0.50 | depth= near | maxDets=100 ] = 0.271
+SUNRGBD_test iter=7200 mode=3D Average Recall (AR) @[ IoU=0.05:0.50 | depth=medium | maxDets=100 ] = -1.000
+SUNRGBD_test iter=7200 mode=3D Average Recall (AR) @[ IoU=0.05:0.50 | depth= far | maxDets=100 ] = -1.000
+[02/26 17:01:54] cubercnn.vis.logperf INFO: Performance for each of 38 categories on SUNRGBD_test:
+| category | AP2D | AP3D | category | AP2D | AP3D | category | AP2D | AP3D |
+|:----------:|:---------|:----------|:-----------:|:---------|:---------|:------------:|:----------|:----------|
+| chair | 43.1455 | 44.1344 | table | 28.2229 | 29.1643 | cabinet | 12.637 | 6.59974 |
+| lamp | 24.6154 | 8.89299 | books | 1.10945 | 0.312762 | sofa | 43.4319 | 43.5032 |
+| picture | 1.77161 | 0.0492581 | window | 0.158416 | 0 | pillow | 12.9098 | 7.81111 |
+| door | 4.39755 | 0.714169 | blinds | 7.47317 | 0.183977 | sink | 19.3535 | 21.7241 |
+| shelves | 4.14188 | 2.56413 | television | 17.2929 | 3.16422 | shoes | 0.0224151 | 0.0219289 |
+| cup | 3.94882 | 0.02807 | bottle | 3.12599 | 0.296353 | bookcase | 19.6736 | 4.98862 |
+| laptop | 5.44409 | 3.57495 | desk | 11.5367 | 14.3176 | floor mat | 5.45733 | 2.17822 |
+| mirror | 5.0766 | 0.0894684 | counter | 15.0091 | 9.5209 | bicycle | 12.1538 | 12.9439 |
+| toilet | 42.7223 | 52.8487 | bed | 49.9916 | 59.6038 | refrigerator | 19.4767 | 17.4052 |
+| box | 2.36942 | 1.66716 | oven | 3.22369 | 4.45563 | clothes | 0.65106 | 0.318382 |
+| towel | 2.97006 | 0.349173 | night stand | 32.8935 | 18.8246 | stove | 8.43561 | 7.10861 |
+| machine | 0.713297 | 1.12535 | stationery | 3.49826 | 1.36954 | bathtub | 30.9366 | 31.7433 |
+| curtain | 9.4913 | 1.41291 | bin | 29.0771 | 9.24111 | | | |
+[02/26 17:02:14] cubercnn INFO: SUNRGBD_testiter=7200, xy(30.25), z(0.31), whl(0.19, 0.11, 0.13), ry(2.14)
+
+[02/26 17:02:21] cubercnn.vis.logperf INFO: Performance for each of 38 categories on :
+| category | AP2D | AP3D | category | AP2D | AP3D | category | AP2D | AP3D |
+|:----------:|:---------|:----------|:-----------:|:---------|:---------|:------------:|:----------|:----------|
+| chair | 43.1455 | 44.1344 | table | 28.2229 | 29.1643 | cabinet | 12.637 | 6.59974 |
+| lamp | 24.6154 | 8.89299 | books | 1.10945 | 0.312762 | sofa | 43.4319 | 43.5032 |
+| picture | 1.77161 | 0.0492581 | window | 0.158416 | 0 | pillow | 12.9098 | 7.81111 |
+| door | 4.39755 | 0.714169 | blinds | 7.47317 | 0.183977 | sink | 19.3535 | 21.7241 |
+| shelves | 4.14188 | 2.56413 | television | 17.2929 | 3.16422 | shoes | 0.0224151 | 0.0219289 |
+| cup | 3.94882 | 0.02807 | bottle | 3.12599 | 0.296353 | bookcase | 19.6736 | 4.98862 |
+| laptop | 5.44409 | 3.57495 | desk | 11.5367 | 14.3176 | floor mat | 5.45733 | 2.17822 |
+| mirror | 5.0766 | 0.0894684 | counter | 15.0091 | 9.5209 | bicycle | 12.1538 | 12.9439 |
+| toilet | 42.7223 | 52.8487 | bed | 49.9916 | 59.6038 | refrigerator | 19.4767 | 17.4052 |
+| box | 2.36942 | 1.66716 | oven | 3.22369 | 4.45563 | clothes | 0.65106 | 0.318382 |
+| towel | 2.97006 | 0.349173 | night stand | 32.8935 | 18.8246 | stove | 8.43561 | 7.10861 |
+| machine | 0.713297 | 1.12535 | stationery | 3.49826 | 1.36954 | bathtub | 30.9366 | 31.7433 |
+| curtain | 9.4913 | 1.41291 | bin | 29.0771 | 9.24111 | | | |
+[02/26 17:02:21] cubercnn.vis.logperf INFO: Per-dataset performance analysis on test set:
++--------------+----------+---------+---------+-----------+-----------+-----------+----------+----------+----------+
+| Dataset | #iters | AP2D | AP3D | AP3D@15 | AP3D@25 | AP3D@50 | AP3D-N | AP3D-M | AP3D-F |
++==============+==========+=========+=========+===========+===========+===========+==========+==========+==========+
+| SUNRGBD_test | 7200 | 14.1726 | 11.1645 | 16.605 | 12.1811 | 2.1847 | 11.1645 | nan | nan |
++--------------+----------+---------+---------+-----------+-----------+-----------+----------+----------+----------+
+| | 7200 | 14.1726 | 11.1645 | 16.605 | 12.1811 | 2.1847 | 11.1645 | nan | nan |
++--------------+----------+---------+---------+-----------+-----------+-----------+----------+----------+----------+
+[02/26 17:02:21] cubercnn.vis.logperf INFO: Omni3D performance on test set. The numbers below should be used to compare to others approaches on Omni3D, such as Cube R-CNN
+[02/26 17:02:21] cubercnn.vis.logperf INFO: Performance on Omni3D:
++--------------+----------+---------+---------+
+| Dataset | #iters | AP2D | AP3D |
++==============+==========+=========+=========+
+| SUNRGBD_test | 7200 | 14.1726 | 11.1645 |
++--------------+----------+---------+---------+
+| Omni3D_Out | 7200 | nan | nan |
++--------------+----------+---------+---------+
+| Omni3D_In | 7200 | 14.1726 | 11.1645 |
++--------------+----------+---------+---------+
+| Omni3D | 7200 | nan | nan |
++--------------+----------+---------+---------+
+[02/26 17:02:23] d2.utils.events INFO: eta: 3 days, 14:50:17 iter: 7199 Cube/total_3D_loss: 1.338 total_loss: 2.236 BoxHead/loss_cls: 0.1512 BoxHead/loss_box_reg: 0.2313 Cube/loss_dims: 0.04099 Cube/loss_xy: 0.0314 Cube/loss_z: 0.07568 Cube/loss_pose: 0.2463 Cube/loss_joint: 0.5931 lr: 0.0214 max_mem: 28030M
+[02/26 17:02:50] d2.utils.events INFO: eta: 8:02:11 iter: 7219 Cube/total_3D_loss: 1.335 total_loss: 2.263 BoxHead/loss_cls: 0.1571 BoxHead/loss_box_reg: 0.2376 Cube/loss_dims: 0.04222 Cube/loss_xy: 0.03261 Cube/loss_z: 0.07463 Cube/loss_pose: 0.249 Cube/loss_joint: 0.5977 lr: 0.0214 max_mem: 28030M
+[02/26 17:03:17] d2.utils.events INFO: eta: 8:05:04 iter: 7239 Cube/total_3D_loss: 1.345 total_loss: 2.272 BoxHead/loss_cls: 0.1632 BoxHead/loss_box_reg: 0.2459 Cube/loss_dims: 0.03951 Cube/loss_xy: 0.03073 Cube/loss_z: 0.07679 Cube/loss_pose: 0.2384 Cube/loss_joint: 0.5905 lr: 0.0214 max_mem: 28030M
+[02/26 17:03:44] d2.utils.events INFO: eta: 8:05:12 iter: 7259 Cube/total_3D_loss: 1.346 total_loss: 2.252 BoxHead/loss_cls: 0.1633 BoxHead/loss_box_reg: 0.2461 Cube/loss_dims: 0.04147 Cube/loss_xy: 0.03221 Cube/loss_z: 0.07509 Cube/loss_pose: 0.2356 Cube/loss_joint: 0.5933 lr: 0.0214 max_mem: 28030M
+[02/26 17:04:11] d2.utils.events INFO: eta: 8:06:57 iter: 7279 Cube/total_3D_loss: 1.356 total_loss: 2.274 BoxHead/loss_cls: 0.1657 BoxHead/loss_box_reg: 0.2393 Cube/loss_dims: 0.04292 Cube/loss_xy: 0.03211 Cube/loss_z: 0.07627 Cube/loss_pose: 0.2471 Cube/loss_joint: 0.602 lr: 0.0214 max_mem: 28030M
+[02/26 17:04:38] d2.utils.events INFO: eta: 8:05:09 iter: 7299 Cube/total_3D_loss: 1.347 total_loss: 2.289 BoxHead/loss_cls: 0.1622 BoxHead/loss_box_reg: 0.2346 Cube/loss_dims: 0.04132 Cube/loss_xy: 0.03154 Cube/loss_z: 0.07583 Cube/loss_pose: 0.2447 Cube/loss_joint: 0.5953 lr: 0.0214 max_mem: 28030M
+[02/26 17:05:05] d2.utils.events INFO: eta: 7:59:26 iter: 7319 Cube/total_3D_loss: 1.376 total_loss: 2.27 BoxHead/loss_cls: 0.1624 BoxHead/loss_box_reg: 0.2414 Cube/loss_dims: 0.03972 Cube/loss_xy: 0.02989 Cube/loss_z: 0.08025 Cube/loss_pose: 0.2386 Cube/loss_joint: 0.6001 lr: 0.0214 max_mem: 28030M
+[02/26 17:05:32] d2.utils.events INFO: eta: 8:03:02 iter: 7339 Cube/total_3D_loss: 1.372 total_loss: 2.283 BoxHead/loss_cls: 0.1697 BoxHead/loss_box_reg: 0.235 Cube/loss_dims: 0.04214 Cube/loss_xy: 0.03076 Cube/loss_z: 0.07755 Cube/loss_pose: 0.2401 Cube/loss_joint: 0.6001 lr: 0.0214 max_mem: 28030M
+[02/26 17:05:58] d2.utils.events INFO: eta: 7:56:22 iter: 7359 Cube/total_3D_loss: 1.339 total_loss: 2.242 BoxHead/loss_cls: 0.1655 BoxHead/loss_box_reg: 0.2554 Cube/loss_dims: 0.04206 Cube/loss_xy: 0.03141 Cube/loss_z: 0.07134 Cube/loss_pose: 0.246 Cube/loss_joint: 0.5812 lr: 0.0214 max_mem: 28030M
+[02/26 17:06:30] d2.utils.events INFO: eta: 9:32:16 iter: 7379 Cube/total_3D_loss: 1.291 total_loss: 2.198 BoxHead/loss_cls: 0.1512 BoxHead/loss_box_reg: 0.2331 Cube/loss_dims: 0.04198 Cube/loss_xy: 0.03263 Cube/loss_z: 0.07642 Cube/loss_pose: 0.242 Cube/loss_joint: 0.6023 lr: 0.0214 max_mem: 28030M
+[02/26 17:06:57] d2.utils.events INFO: eta: 7:56:11 iter: 7399 Cube/total_3D_loss: 1.344 total_loss: 2.273 BoxHead/loss_cls: 0.167 BoxHead/loss_box_reg: 0.2419 Cube/loss_dims: 0.04194 Cube/loss_xy: 0.03149 Cube/loss_z: 0.07797 Cube/loss_pose: 0.2422 Cube/loss_joint: 0.5976 lr: 0.0214 max_mem: 28030M
+[02/26 17:07:24] d2.utils.events INFO: eta: 7:59:31 iter: 7419 Cube/total_3D_loss: 1.32 total_loss: 2.236 BoxHead/loss_cls: 0.1581 BoxHead/loss_box_reg: 0.241 Cube/loss_dims: 0.04072 Cube/loss_xy: 0.03228 Cube/loss_z: 0.0762 Cube/loss_pose: 0.2424 Cube/loss_joint: 0.5965 lr: 0.0214 max_mem: 28030M
+[02/26 17:07:51] d2.utils.events INFO: eta: 7:57:56 iter: 7439 Cube/total_3D_loss: 1.401 total_loss: 2.293 BoxHead/loss_cls: 0.1589 BoxHead/loss_box_reg: 0.2338 Cube/loss_dims: 0.03966 Cube/loss_xy: 0.02969 Cube/loss_z: 0.07671 Cube/loss_pose: 0.2383 Cube/loss_joint: 0.5912 lr: 0.0214 max_mem: 28030M
+[02/26 17:08:18] d2.utils.events INFO: eta: 8:02:29 iter: 7459 Cube/total_3D_loss: 1.322 total_loss: 2.243 BoxHead/loss_cls: 0.1651 BoxHead/loss_box_reg: 0.241 Cube/loss_dims: 0.04241 Cube/loss_xy: 0.03214 Cube/loss_z: 0.07398 Cube/loss_pose: 0.2538 Cube/loss_joint: 0.5914 lr: 0.0214 max_mem: 28030M
+[02/26 17:08:45] d2.utils.events INFO: eta: 8:02:12 iter: 7479 Cube/total_3D_loss: 1.356 total_loss: 2.237 BoxHead/loss_cls: 0.1674 BoxHead/loss_box_reg: 0.2595 Cube/loss_dims: 0.0409 Cube/loss_xy: 0.0312 Cube/loss_z: 0.07372 Cube/loss_pose: 0.2391 Cube/loss_joint: 0.5882 lr: 0.0214 max_mem: 28030M
+[02/26 17:09:12] d2.utils.events INFO: eta: 8:01:49 iter: 7499 Cube/total_3D_loss: 1.344 total_loss: 2.235 BoxHead/loss_cls: 0.1529 BoxHead/loss_box_reg: 0.2334 Cube/loss_dims: 0.04037 Cube/loss_xy: 0.03138 Cube/loss_z: 0.07517 Cube/loss_pose: 0.2352 Cube/loss_joint: 0.591 lr: 0.0214 max_mem: 28030M
+[02/26 17:09:40] d2.utils.events INFO: eta: 8:08:04 iter: 7519 Cube/total_3D_loss: 1.311 total_loss: 2.227 BoxHead/loss_cls: 0.1622 BoxHead/loss_box_reg: 0.2442 Cube/loss_dims: 0.04266 Cube/loss_xy: 0.03403 Cube/loss_z: 0.0731 Cube/loss_pose: 0.2488 Cube/loss_joint: 0.5914 lr: 0.0214 max_mem: 28030M
+[02/26 17:10:07] d2.utils.events INFO: eta: 7:55:56 iter: 7539 Cube/total_3D_loss: 1.368 total_loss: 2.277 BoxHead/loss_cls: 0.1652 BoxHead/loss_box_reg: 0.2381 Cube/loss_dims: 0.04151 Cube/loss_xy: 0.03149 Cube/loss_z: 0.07445 Cube/loss_pose: 0.24 Cube/loss_joint: 0.5914 lr: 0.0214 max_mem: 28030M
+[02/26 17:10:34] d2.utils.events INFO: eta: 7:57:49 iter: 7559 Cube/total_3D_loss: 1.383 total_loss: 2.285 BoxHead/loss_cls: 0.1582 BoxHead/loss_box_reg: 0.2396 Cube/loss_dims: 0.04164 Cube/loss_xy: 0.03199 Cube/loss_z: 0.0777 Cube/loss_pose: 0.241 Cube/loss_joint: 0.6064 lr: 0.0214 max_mem: 28030M
+[02/26 17:11:02] d2.utils.events INFO: eta: 8:13:00 iter: 7579 Cube/total_3D_loss: 1.371 total_loss: 2.256 BoxHead/loss_cls: 0.1553 BoxHead/loss_box_reg: 0.2368 Cube/loss_dims: 0.03928 Cube/loss_xy: 0.03087 Cube/loss_z: 0.07738 Cube/loss_pose: 0.2402 Cube/loss_joint: 0.5927 lr: 0.0214 max_mem: 28030M
+[02/26 17:11:29] d2.utils.events INFO: eta: 7:55:51 iter: 7599 Cube/total_3D_loss: 1.329 total_loss: 2.232 BoxHead/loss_cls: 0.1571 BoxHead/loss_box_reg: 0.2519 Cube/loss_dims: 0.04111 Cube/loss_xy: 0.03189 Cube/loss_z: 0.07538 Cube/loss_pose: 0.233 Cube/loss_joint: 0.5883 lr: 0.0214 max_mem: 28030M
+[02/26 17:11:55] d2.utils.events INFO: eta: 7:55:51 iter: 7619 Cube/total_3D_loss: 1.328 total_loss: 2.225 BoxHead/loss_cls: 0.1461 BoxHead/loss_box_reg: 0.2349 Cube/loss_dims: 0.04255 Cube/loss_xy: 0.03183 Cube/loss_z: 0.07895 Cube/loss_pose: 0.245 Cube/loss_joint: 0.6013 lr: 0.0214 max_mem: 28030M
+[02/26 17:12:22] d2.utils.events INFO: eta: 7:52:35 iter: 7639 Cube/total_3D_loss: 1.28 total_loss: 2.213 BoxHead/loss_cls: 0.1643 BoxHead/loss_box_reg: 0.2359 Cube/loss_dims: 0.04143 Cube/loss_xy: 0.0309 Cube/loss_z: 0.07365 Cube/loss_pose: 0.2455 Cube/loss_joint: 0.5882 lr: 0.0214 max_mem: 28030M
+[02/26 17:12:49] d2.utils.events INFO: eta: 7:52:53 iter: 7659 Cube/total_3D_loss: 1.348 total_loss: 2.271 BoxHead/loss_cls: 0.1614 BoxHead/loss_box_reg: 0.2482 Cube/loss_dims: 0.04053 Cube/loss_xy: 0.03151 Cube/loss_z: 0.07697 Cube/loss_pose: 0.2395 Cube/loss_joint: 0.6033 lr: 0.0214 max_mem: 28030M
+[02/26 17:13:16] d2.utils.events INFO: eta: 7:50:07 iter: 7679 Cube/total_3D_loss: 1.361 total_loss: 2.234 BoxHead/loss_cls: 0.1598 BoxHead/loss_box_reg: 0.2425 Cube/loss_dims: 0.04177 Cube/loss_xy: 0.03221 Cube/loss_z: 0.07575 Cube/loss_pose: 0.2423 Cube/loss_joint: 0.6074 lr: 0.0214 max_mem: 28030M
+[02/26 17:13:43] d2.utils.events INFO: eta: 7:52:21 iter: 7699 Cube/total_3D_loss: 1.329 total_loss: 2.232 BoxHead/loss_cls: 0.1515 BoxHead/loss_box_reg: 0.2268 Cube/loss_dims: 0.04099 Cube/loss_xy: 0.03124 Cube/loss_z: 0.07501 Cube/loss_pose: 0.2401 Cube/loss_joint: 0.5994 lr: 0.0214 max_mem: 28030M
+[02/26 17:14:10] d2.utils.events INFO: eta: 7:52:31 iter: 7719 Cube/total_3D_loss: 1.326 total_loss: 2.226 BoxHead/loss_cls: 0.1537 BoxHead/loss_box_reg: 0.2302 Cube/loss_dims: 0.04197 Cube/loss_xy: 0.03126 Cube/loss_z: 0.07544 Cube/loss_pose: 0.2503 Cube/loss_joint: 0.5904 lr: 0.0214 max_mem: 28030M
+[02/26 17:14:37] d2.utils.events INFO: eta: 8:00:53 iter: 7739 Cube/total_3D_loss: 1.33 total_loss: 2.225 BoxHead/loss_cls: 0.1594 BoxHead/loss_box_reg: 0.233 Cube/loss_dims: 0.04036 Cube/loss_xy: 0.03238 Cube/loss_z: 0.07135 Cube/loss_pose: 0.2367 Cube/loss_joint: 0.5823 lr: 0.0214 max_mem: 28030M
+[02/26 17:15:04] d2.utils.events INFO: eta: 7:55:50 iter: 7759 Cube/total_3D_loss: 1.328 total_loss: 2.219 BoxHead/loss_cls: 0.1529 BoxHead/loss_box_reg: 0.2409 Cube/loss_dims: 0.04134 Cube/loss_xy: 0.03104 Cube/loss_z: 0.07348 Cube/loss_pose: 0.2523 Cube/loss_joint: 0.582 lr: 0.0214 max_mem: 28030M
+[02/26 17:15:31] d2.utils.events INFO: eta: 7:55:03 iter: 7779 Cube/total_3D_loss: 1.268 total_loss: 2.193 BoxHead/loss_cls: 0.1551 BoxHead/loss_box_reg: 0.2355 Cube/loss_dims: 0.04216 Cube/loss_xy: 0.03163 Cube/loss_z: 0.07715 Cube/loss_pose: 0.2488 Cube/loss_joint: 0.5894 lr: 0.0214 max_mem: 28030M
+[02/26 17:16:00] d2.utils.events INFO: eta: 8:28:54 iter: 7799 Cube/total_3D_loss: 1.381 total_loss: 2.276 BoxHead/loss_cls: 0.1549 BoxHead/loss_box_reg: 0.2465 Cube/loss_dims: 0.04192 Cube/loss_xy: 0.02981 Cube/loss_z: 0.07631 Cube/loss_pose: 0.2435 Cube/loss_joint: 0.59 lr: 0.0214 max_mem: 28030M
+[02/26 17:16:27] d2.utils.events INFO: eta: 7:53:30 iter: 7819 Cube/total_3D_loss: 1.293 total_loss: 2.189 BoxHead/loss_cls: 0.1474 BoxHead/loss_box_reg: 0.231 Cube/loss_dims: 0.04076 Cube/loss_xy: 0.02971 Cube/loss_z: 0.07666 Cube/loss_pose: 0.2293 Cube/loss_joint: 0.5903 lr: 0.0214 max_mem: 28030M
+[02/26 17:16:54] d2.utils.events INFO: eta: 7:52:40 iter: 7839 Cube/total_3D_loss: 1.349 total_loss: 2.28 BoxHead/loss_cls: 0.1558 BoxHead/loss_box_reg: 0.2347 Cube/loss_dims: 0.04135 Cube/loss_xy: 0.031 Cube/loss_z: 0.08253 Cube/loss_pose: 0.2428 Cube/loss_joint: 0.6149 lr: 0.0214 max_mem: 28030M
+[02/26 17:17:22] d2.utils.events INFO: eta: 7:59:50 iter: 7859 Cube/total_3D_loss: 1.346 total_loss: 2.208 BoxHead/loss_cls: 0.1534 BoxHead/loss_box_reg: 0.2334 Cube/loss_dims: 0.03975 Cube/loss_xy: 0.03139 Cube/loss_z: 0.07463 Cube/loss_pose: 0.2348 Cube/loss_joint: 0.5888 lr: 0.0214 max_mem: 28030M
+[02/26 17:17:49] d2.utils.events INFO: eta: 7:52:48 iter: 7879 Cube/total_3D_loss: 1.311 total_loss: 2.228 BoxHead/loss_cls: 0.157 BoxHead/loss_box_reg: 0.2404 Cube/loss_dims: 0.04038 Cube/loss_xy: 0.03225 Cube/loss_z: 0.0748 Cube/loss_pose: 0.2348 Cube/loss_joint: 0.6007 lr: 0.0214 max_mem: 28030M
+[02/26 17:18:16] d2.utils.events INFO: eta: 7:50:29 iter: 7899 Cube/total_3D_loss: 1.29 total_loss: 2.2 BoxHead/loss_cls: 0.155 BoxHead/loss_box_reg: 0.2338 Cube/loss_dims: 0.0414 Cube/loss_xy: 0.03117 Cube/loss_z: 0.07685 Cube/loss_pose: 0.2402 Cube/loss_joint: 0.5978 lr: 0.0214 max_mem: 28030M
+[02/26 17:18:43] d2.utils.events INFO: eta: 7:50:45 iter: 7919 Cube/total_3D_loss: 1.311 total_loss: 2.179 BoxHead/loss_cls: 0.1502 BoxHead/loss_box_reg: 0.2263 Cube/loss_dims: 0.04119 Cube/loss_xy: 0.03117 Cube/loss_z: 0.07341 Cube/loss_pose: 0.2461 Cube/loss_joint: 0.5899 lr: 0.0214 max_mem: 28030M
+[02/26 17:19:11] d2.utils.events INFO: eta: 7:58:23 iter: 7939 Cube/total_3D_loss: 1.357 total_loss: 2.25 BoxHead/loss_cls: 0.1543 BoxHead/loss_box_reg: 0.2366 Cube/loss_dims: 0.04103 Cube/loss_xy: 0.0329 Cube/loss_z: 0.07973 Cube/loss_pose: 0.2446 Cube/loss_joint: 0.6235 lr: 0.0214 max_mem: 28030M
+[02/26 17:19:38] d2.utils.events INFO: eta: 7:46:02 iter: 7959 Cube/total_3D_loss: 1.349 total_loss: 2.249 BoxHead/loss_cls: 0.1532 BoxHead/loss_box_reg: 0.2363 Cube/loss_dims: 0.04082 Cube/loss_xy: 0.03085 Cube/loss_z: 0.07484 Cube/loss_pose: 0.2457 Cube/loss_joint: 0.5935 lr: 0.0214 max_mem: 28030M
+[02/26 17:20:05] d2.utils.events INFO: eta: 7:48:40 iter: 7979 Cube/total_3D_loss: 1.295 total_loss: 2.214 BoxHead/loss_cls: 0.1613 BoxHead/loss_box_reg: 0.2425 Cube/loss_dims: 0.04183 Cube/loss_xy: 0.03105 Cube/loss_z: 0.07268 Cube/loss_pose: 0.2479 Cube/loss_joint: 0.5926 lr: 0.0214 max_mem: 28030M
+[02/26 17:20:33] d2.utils.events INFO: eta: 8:08:48 iter: 7999 Cube/total_3D_loss: 1.319 total_loss: 2.231 BoxHead/loss_cls: 0.1515 BoxHead/loss_box_reg: 0.2369 Cube/loss_dims: 0.04272 Cube/loss_xy: 0.03188 Cube/loss_z: 0.07351 Cube/loss_pose: 0.2462 Cube/loss_joint: 0.5954 lr: 0.0214 max_mem: 28030M
+[02/26 17:21:00] d2.utils.events INFO: eta: 7:48:08 iter: 8019 Cube/total_3D_loss: 1.286 total_loss: 2.186 BoxHead/loss_cls: 0.1429 BoxHead/loss_box_reg: 0.2294 Cube/loss_dims: 0.04076 Cube/loss_xy: 0.0322 Cube/loss_z: 0.08012 Cube/loss_pose: 0.2422 Cube/loss_joint: 0.61 lr: 0.0214 max_mem: 28030M
+[02/26 17:21:27] d2.utils.events INFO: eta: 7:55:37 iter: 8039 Cube/total_3D_loss: 1.314 total_loss: 2.207 BoxHead/loss_cls: 0.1497 BoxHead/loss_box_reg: 0.2303 Cube/loss_dims: 0.04148 Cube/loss_xy: 0.03074 Cube/loss_z: 0.07509 Cube/loss_pose: 0.239 Cube/loss_joint: 0.5892 lr: 0.0214 max_mem: 28030M
+[02/26 17:21:54] d2.utils.events INFO: eta: 7:46:01 iter: 8059 Cube/total_3D_loss: 1.282 total_loss: 2.193 BoxHead/loss_cls: 0.1498 BoxHead/loss_box_reg: 0.2285 Cube/loss_dims: 0.04108 Cube/loss_xy: 0.03141 Cube/loss_z: 0.07771 Cube/loss_pose: 0.2409 Cube/loss_joint: 0.6002 lr: 0.0214 max_mem: 28030M
+[02/26 17:22:21] d2.utils.events INFO: eta: 7:45:21 iter: 8079 Cube/total_3D_loss: 1.255 total_loss: 2.192 BoxHead/loss_cls: 0.1517 BoxHead/loss_box_reg: 0.2347 Cube/loss_dims: 0.04159 Cube/loss_xy: 0.03133 Cube/loss_z: 0.07491 Cube/loss_pose: 0.2329 Cube/loss_joint: 0.6067 lr: 0.0214 max_mem: 28030M
+[02/26 17:22:49] d2.utils.events INFO: eta: 8:05:30 iter: 8099 Cube/total_3D_loss: 1.33 total_loss: 2.219 BoxHead/loss_cls: 0.149 BoxHead/loss_box_reg: 0.2313 Cube/loss_dims: 0.04144 Cube/loss_xy: 0.03119 Cube/loss_z: 0.07752 Cube/loss_pose: 0.2462 Cube/loss_joint: 0.5977 lr: 0.0214 max_mem: 28030M
+[02/26 17:23:16] d2.utils.events INFO: eta: 7:45:23 iter: 8119 Cube/total_3D_loss: 1.421 total_loss: 2.302 BoxHead/loss_cls: 0.1536 BoxHead/loss_box_reg: 0.2395 Cube/loss_dims: 0.03954 Cube/loss_xy: 0.02981 Cube/loss_z: 0.08506 Cube/loss_pose: 0.2302 Cube/loss_joint: 0.6145 lr: 0.0214 max_mem: 28030M
+[02/26 17:23:43] d2.utils.events INFO: eta: 7:47:27 iter: 8139 Cube/total_3D_loss: 1.43 total_loss: 2.292 BoxHead/loss_cls: 0.1535 BoxHead/loss_box_reg: 0.231 Cube/loss_dims: 0.04096 Cube/loss_xy: 0.03113 Cube/loss_z: 0.07735 Cube/loss_pose: 0.2348 Cube/loss_joint: 0.5883 lr: 0.0214 max_mem: 28030M
+[02/26 17:24:11] d2.utils.events INFO: eta: 7:48:52 iter: 8159 Cube/total_3D_loss: 1.292 total_loss: 2.203 BoxHead/loss_cls: 0.15 BoxHead/loss_box_reg: 0.2279 Cube/loss_dims: 0.04142 Cube/loss_xy: 0.0315 Cube/loss_z: 0.07547 Cube/loss_pose: 0.2435 Cube/loss_joint: 0.5905 lr: 0.0214 max_mem: 28030M
+[02/26 17:24:38] d2.utils.events INFO: eta: 7:52:09 iter: 8179 Cube/total_3D_loss: 1.297 total_loss: 2.185 BoxHead/loss_cls: 0.1475 BoxHead/loss_box_reg: 0.2183 Cube/loss_dims: 0.04099 Cube/loss_xy: 0.03107 Cube/loss_z: 0.07735 Cube/loss_pose: 0.2443 Cube/loss_joint: 0.5891 lr: 0.0214 max_mem: 28030M
+[02/26 17:25:05] d2.utils.events INFO: eta: 7:43:09 iter: 8199 Cube/total_3D_loss: 1.329 total_loss: 2.224 BoxHead/loss_cls: 0.1555 BoxHead/loss_box_reg: 0.2347 Cube/loss_dims: 0.04196 Cube/loss_xy: 0.03143 Cube/loss_z: 0.07425 Cube/loss_pose: 0.2445 Cube/loss_joint: 0.593 lr: 0.0214 max_mem: 28030M
+[02/26 17:25:32] d2.utils.events INFO: eta: 7:48:08 iter: 8219 Cube/total_3D_loss: 1.274 total_loss: 2.165 BoxHead/loss_cls: 0.1482 BoxHead/loss_box_reg: 0.2341 Cube/loss_dims: 0.04142 Cube/loss_xy: 0.0302 Cube/loss_z: 0.07354 Cube/loss_pose: 0.2342 Cube/loss_joint: 0.584 lr: 0.0214 max_mem: 28030M
+[02/26 17:25:59] d2.utils.events INFO: eta: 7:42:04 iter: 8239 Cube/total_3D_loss: 1.33 total_loss: 2.234 BoxHead/loss_cls: 0.1508 BoxHead/loss_box_reg: 0.2312 Cube/loss_dims: 0.0414 Cube/loss_xy: 0.03189 Cube/loss_z: 0.07636 Cube/loss_pose: 0.245 Cube/loss_joint: 0.6105 lr: 0.0214 max_mem: 28030M
+[02/26 17:26:27] d2.utils.events INFO: eta: 7:43:06 iter: 8259 Cube/total_3D_loss: 1.415 total_loss: 2.327 BoxHead/loss_cls: 0.155 BoxHead/loss_box_reg: 0.2418 Cube/loss_dims: 0.03793 Cube/loss_xy: 0.02943 Cube/loss_z: 0.07845 Cube/loss_pose: 0.2268 Cube/loss_joint: 0.5801 lr: 0.0214 max_mem: 28030M
+[02/26 17:26:54] d2.utils.events INFO: eta: 7:45:47 iter: 8279 Cube/total_3D_loss: 1.298 total_loss: 2.208 BoxHead/loss_cls: 0.1455 BoxHead/loss_box_reg: 0.238 Cube/loss_dims: 0.04165 Cube/loss_xy: 0.03218 Cube/loss_z: 0.0769 Cube/loss_pose: 0.2431 Cube/loss_joint: 0.6095 lr: 0.0214 max_mem: 28030M
+[02/26 17:27:21] d2.utils.events INFO: eta: 7:42:29 iter: 8299 Cube/total_3D_loss: 1.297 total_loss: 2.187 BoxHead/loss_cls: 0.1492 BoxHead/loss_box_reg: 0.2392 Cube/loss_dims: 0.04112 Cube/loss_xy: 0.03032 Cube/loss_z: 0.07748 Cube/loss_pose: 0.2358 Cube/loss_joint: 0.6003 lr: 0.0214 max_mem: 28030M
+[02/26 17:27:48] d2.utils.events INFO: eta: 7:37:54 iter: 8319 Cube/total_3D_loss: 1.332 total_loss: 2.195 BoxHead/loss_cls: 0.1403 BoxHead/loss_box_reg: 0.2214 Cube/loss_dims: 0.04198 Cube/loss_xy: 0.03034 Cube/loss_z: 0.0772 Cube/loss_pose: 0.2444 Cube/loss_joint: 0.6001 lr: 0.0214 max_mem: 28030M
+[02/26 17:28:15] d2.utils.events INFO: eta: 7:42:14 iter: 8339 Cube/total_3D_loss: 1.294 total_loss: 2.175 BoxHead/loss_cls: 0.1487 BoxHead/loss_box_reg: 0.2324 Cube/loss_dims: 0.04106 Cube/loss_xy: 0.03179 Cube/loss_z: 0.0756 Cube/loss_pose: 0.237 Cube/loss_joint: 0.5934 lr: 0.0214 max_mem: 28030M
+[02/26 17:28:42] d2.utils.events INFO: eta: 7:35:29 iter: 8359 Cube/total_3D_loss: 1.297 total_loss: 2.187 BoxHead/loss_cls: 0.1468 BoxHead/loss_box_reg: 0.2364 Cube/loss_dims: 0.04096 Cube/loss_xy: 0.0331 Cube/loss_z: 0.07169 Cube/loss_pose: 0.2428 Cube/loss_joint: 0.5926 lr: 0.0214 max_mem: 28030M
+[02/26 17:29:08] d2.utils.events INFO: eta: 7:34:25 iter: 8379 Cube/total_3D_loss: 1.282 total_loss: 2.182 BoxHead/loss_cls: 0.1443 BoxHead/loss_box_reg: 0.2193 Cube/loss_dims: 0.04148 Cube/loss_xy: 0.03128 Cube/loss_z: 0.07181 Cube/loss_pose: 0.2456 Cube/loss_joint: 0.5811 lr: 0.0214 max_mem: 28030M
+[02/26 17:29:35] d2.utils.events INFO: eta: 7:39:38 iter: 8399 Cube/total_3D_loss: 1.337 total_loss: 2.24 BoxHead/loss_cls: 0.1507 BoxHead/loss_box_reg: 0.2258 Cube/loss_dims: 0.04095 Cube/loss_xy: 0.03097 Cube/loss_z: 0.07641 Cube/loss_pose: 0.2336 Cube/loss_joint: 0.5939 lr: 0.0214 max_mem: 28030M
+[02/26 17:30:03] d2.utils.events INFO: eta: 7:45:22 iter: 8419 Cube/total_3D_loss: 1.307 total_loss: 2.179 BoxHead/loss_cls: 0.1442 BoxHead/loss_box_reg: 0.2215 Cube/loss_dims: 0.04352 Cube/loss_xy: 0.03278 Cube/loss_z: 0.07032 Cube/loss_pose: 0.2472 Cube/loss_joint: 0.5848 lr: 0.0214 max_mem: 28030M
+[02/26 17:30:30] d2.utils.events INFO: eta: 7:37:32 iter: 8439 Cube/total_3D_loss: 1.325 total_loss: 2.151 BoxHead/loss_cls: 0.1372 BoxHead/loss_box_reg: 0.2123 Cube/loss_dims: 0.04191 Cube/loss_xy: 0.03124 Cube/loss_z: 0.0777 Cube/loss_pose: 0.2449 Cube/loss_joint: 0.6022 lr: 0.0214 max_mem: 28030M
+[02/26 17:30:57] d2.utils.events INFO: eta: 7:37:27 iter: 8459 Cube/total_3D_loss: 1.319 total_loss: 2.153 BoxHead/loss_cls: 0.1436 BoxHead/loss_box_reg: 0.227 Cube/loss_dims: 0.04114 Cube/loss_xy: 0.03044 Cube/loss_z: 0.07646 Cube/loss_pose: 0.236 Cube/loss_joint: 0.5947 lr: 0.0214 max_mem: 28030M
+[02/26 17:31:23] d2.utils.events INFO: eta: 7:35:15 iter: 8479 Cube/total_3D_loss: 1.275 total_loss: 2.158 BoxHead/loss_cls: 0.1461 BoxHead/loss_box_reg: 0.2189 Cube/loss_dims: 0.04168 Cube/loss_xy: 0.03125 Cube/loss_z: 0.07455 Cube/loss_pose: 0.2431 Cube/loss_joint: 0.5868 lr: 0.0214 max_mem: 28030M
+[02/26 17:31:51] d2.utils.events INFO: eta: 7:44:02 iter: 8499 Cube/total_3D_loss: 1.291 total_loss: 2.18 BoxHead/loss_cls: 0.1455 BoxHead/loss_box_reg: 0.2386 Cube/loss_dims: 0.04177 Cube/loss_xy: 0.03121 Cube/loss_z: 0.07295 Cube/loss_pose: 0.2369 Cube/loss_joint: 0.5825 lr: 0.0214 max_mem: 28030M
+[02/26 17:32:18] d2.utils.events INFO: eta: 7:35:08 iter: 8519 Cube/total_3D_loss: 1.308 total_loss: 2.19 BoxHead/loss_cls: 0.1483 BoxHead/loss_box_reg: 0.232 Cube/loss_dims: 0.04208 Cube/loss_xy: 0.03151 Cube/loss_z: 0.07544 Cube/loss_pose: 0.2372 Cube/loss_joint: 0.5965 lr: 0.0214 max_mem: 28030M
+[02/26 17:32:45] d2.utils.events INFO: eta: 7:36:24 iter: 8539 Cube/total_3D_loss: 1.307 total_loss: 2.207 BoxHead/loss_cls: 0.1527 BoxHead/loss_box_reg: 0.2327 Cube/loss_dims: 0.04032 Cube/loss_xy: 0.03109 Cube/loss_z: 0.07304 Cube/loss_pose: 0.2404 Cube/loss_joint: 0.582 lr: 0.0214 max_mem: 28030M
+[02/26 17:33:12] d2.utils.events INFO: eta: 7:36:00 iter: 8559 Cube/total_3D_loss: 1.28 total_loss: 2.196 BoxHead/loss_cls: 0.1536 BoxHead/loss_box_reg: 0.2438 Cube/loss_dims: 0.04238 Cube/loss_xy: 0.03186 Cube/loss_z: 0.07435 Cube/loss_pose: 0.2494 Cube/loss_joint: 0.5979 lr: 0.0214 max_mem: 28030M
+[02/26 17:33:39] d2.utils.events INFO: eta: 7:35:49 iter: 8579 Cube/total_3D_loss: 1.358 total_loss: 2.215 BoxHead/loss_cls: 0.1432 BoxHead/loss_box_reg: 0.233 Cube/loss_dims: 0.04102 Cube/loss_xy: 0.03144 Cube/loss_z: 0.07659 Cube/loss_pose: 0.2541 Cube/loss_joint: 0.5948 lr: 0.0214 max_mem: 28030M
+[02/26 17:34:06] d2.utils.events INFO: eta: 7:34:23 iter: 8599 Cube/total_3D_loss: 1.289 total_loss: 2.175 BoxHead/loss_cls: 0.1454 BoxHead/loss_box_reg: 0.2407 Cube/loss_dims: 0.03892 Cube/loss_xy: 0.03049 Cube/loss_z: 0.07586 Cube/loss_pose: 0.2303 Cube/loss_joint: 0.5899 lr: 0.0214 max_mem: 28030M
+[02/26 17:34:33] d2.utils.events INFO: eta: 7:31:30 iter: 8619 Cube/total_3D_loss: 1.257 total_loss: 2.174 BoxHead/loss_cls: 0.1421 BoxHead/loss_box_reg: 0.2317 Cube/loss_dims: 0.04194 Cube/loss_xy: 0.03236 Cube/loss_z: 0.07437 Cube/loss_pose: 0.2417 Cube/loss_joint: 0.5952 lr: 0.0214 max_mem: 28030M
+[02/26 17:35:00] d2.utils.events INFO: eta: 7:34:02 iter: 8639 Cube/total_3D_loss: 1.265 total_loss: 2.155 BoxHead/loss_cls: 0.1435 BoxHead/loss_box_reg: 0.2344 Cube/loss_dims: 0.04135 Cube/loss_xy: 0.03167 Cube/loss_z: 0.07443 Cube/loss_pose: 0.2367 Cube/loss_joint: 0.5916 lr: 0.0214 max_mem: 28030M
+[02/26 17:35:27] d2.utils.events INFO: eta: 7:40:22 iter: 8659 Cube/total_3D_loss: 1.288 total_loss: 2.147 BoxHead/loss_cls: 0.1371 BoxHead/loss_box_reg: 0.2173 Cube/loss_dims: 0.04133 Cube/loss_xy: 0.03051 Cube/loss_z: 0.07147 Cube/loss_pose: 0.2507 Cube/loss_joint: 0.5864 lr: 0.0214 max_mem: 28030M
+[02/26 17:35:54] d2.utils.events INFO: eta: 7:35:26 iter: 8679 Cube/total_3D_loss: 1.273 total_loss: 2.19 BoxHead/loss_cls: 0.1444 BoxHead/loss_box_reg: 0.2389 Cube/loss_dims: 0.04164 Cube/loss_xy: 0.03065 Cube/loss_z: 0.07653 Cube/loss_pose: 0.2429 Cube/loss_joint: 0.6018 lr: 0.0214 max_mem: 28030M
+[02/26 17:36:21] d2.utils.events INFO: eta: 7:29:26 iter: 8699 Cube/total_3D_loss: 1.293 total_loss: 2.198 BoxHead/loss_cls: 0.1483 BoxHead/loss_box_reg: 0.2263 Cube/loss_dims: 0.0427 Cube/loss_xy: 0.03039 Cube/loss_z: 0.074 Cube/loss_pose: 0.2457 Cube/loss_joint: 0.5934 lr: 0.0214 max_mem: 28030M
+[02/26 17:36:48] d2.utils.events INFO: eta: 7:30:51 iter: 8719 Cube/total_3D_loss: 1.276 total_loss: 2.167 BoxHead/loss_cls: 0.1519 BoxHead/loss_box_reg: 0.2332 Cube/loss_dims: 0.04076 Cube/loss_xy: 0.03167 Cube/loss_z: 0.07171 Cube/loss_pose: 0.2415 Cube/loss_joint: 0.5861 lr: 0.0214 max_mem: 28030M
+[02/26 17:37:15] d2.utils.events INFO: eta: 7:30:54 iter: 8739 Cube/total_3D_loss: 1.245 total_loss: 2.124 BoxHead/loss_cls: 0.1398 BoxHead/loss_box_reg: 0.2279 Cube/loss_dims: 0.04065 Cube/loss_xy: 0.03031 Cube/loss_z: 0.07564 Cube/loss_pose: 0.2326 Cube/loss_joint: 0.5945 lr: 0.0214 max_mem: 28030M
+[02/26 17:37:43] d2.utils.events INFO: eta: 7:36:14 iter: 8759 Cube/total_3D_loss: 1.255 total_loss: 2.153 BoxHead/loss_cls: 0.151 BoxHead/loss_box_reg: 0.2362 Cube/loss_dims: 0.04285 Cube/loss_xy: 0.03185 Cube/loss_z: 0.07116 Cube/loss_pose: 0.2359 Cube/loss_joint: 0.5895 lr: 0.0214 max_mem: 28030M
+[02/26 17:38:09] d2.utils.events INFO: eta: 7:29:32 iter: 8779 Cube/total_3D_loss: 1.278 total_loss: 2.126 BoxHead/loss_cls: 0.1366 BoxHead/loss_box_reg: 0.2211 Cube/loss_dims: 0.04172 Cube/loss_xy: 0.03124 Cube/loss_z: 0.07138 Cube/loss_pose: 0.2501 Cube/loss_joint: 0.5811 lr: 0.0214 max_mem: 28030M
+[02/26 17:38:36] d2.utils.events INFO: eta: 7:26:50 iter: 8799 Cube/total_3D_loss: 1.283 total_loss: 2.163 BoxHead/loss_cls: 0.1431 BoxHead/loss_box_reg: 0.2318 Cube/loss_dims: 0.04244 Cube/loss_xy: 0.03214 Cube/loss_z: 0.07318 Cube/loss_pose: 0.2604 Cube/loss_joint: 0.5884 lr: 0.0214 max_mem: 28030M
+[02/26 17:39:04] d2.utils.events INFO: eta: 7:35:04 iter: 8819 Cube/total_3D_loss: 1.315 total_loss: 2.198 BoxHead/loss_cls: 0.1448 BoxHead/loss_box_reg: 0.2371 Cube/loss_dims: 0.04119 Cube/loss_xy: 0.03229 Cube/loss_z: 0.0736 Cube/loss_pose: 0.2437 Cube/loss_joint: 0.5891 lr: 0.0214 max_mem: 28030M
+[02/26 17:39:32] d2.utils.events INFO: eta: 7:53:35 iter: 8839 Cube/total_3D_loss: 1.337 total_loss: 2.179 BoxHead/loss_cls: 0.1442 BoxHead/loss_box_reg: 0.2375 Cube/loss_dims: 0.04105 Cube/loss_xy: 0.03153 Cube/loss_z: 0.07583 Cube/loss_pose: 0.2281 Cube/loss_joint: 0.5845 lr: 0.0214 max_mem: 28030M
+[02/26 17:39:59] d2.utils.events INFO: eta: 7:26:55 iter: 8859 Cube/total_3D_loss: 1.259 total_loss: 2.153 BoxHead/loss_cls: 0.1361 BoxHead/loss_box_reg: 0.2259 Cube/loss_dims: 0.04237 Cube/loss_xy: 0.03194 Cube/loss_z: 0.07441 Cube/loss_pose: 0.2491 Cube/loss_joint: 0.5961 lr: 0.0214 max_mem: 28030M
+[02/26 17:40:26] d2.utils.events INFO: eta: 7:28:22 iter: 8879 Cube/total_3D_loss: 1.263 total_loss: 2.114 BoxHead/loss_cls: 0.1423 BoxHead/loss_box_reg: 0.2255 Cube/loss_dims: 0.04052 Cube/loss_xy: 0.03182 Cube/loss_z: 0.07408 Cube/loss_pose: 0.2306 Cube/loss_joint: 0.5842 lr: 0.0214 max_mem: 28030M
+[02/26 17:40:53] d2.utils.events INFO: eta: 7:27:49 iter: 8899 Cube/total_3D_loss: 1.302 total_loss: 2.159 BoxHead/loss_cls: 0.1344 BoxHead/loss_box_reg: 0.2295 Cube/loss_dims: 0.04261 Cube/loss_xy: 0.03035 Cube/loss_z: 0.07768 Cube/loss_pose: 0.247 Cube/loss_joint: 0.5918 lr: 0.0214 max_mem: 28030M
+[02/26 17:41:20] d2.utils.events INFO: eta: 7:27:14 iter: 8919 Cube/total_3D_loss: 1.266 total_loss: 2.159 BoxHead/loss_cls: 0.1402 BoxHead/loss_box_reg: 0.2381 Cube/loss_dims: 0.04218 Cube/loss_xy: 0.03234 Cube/loss_z: 0.07391 Cube/loss_pose: 0.2503 Cube/loss_joint: 0.6004 lr: 0.0214 max_mem: 28030M
+[02/26 17:41:47] d2.utils.events INFO: eta: 7:27:46 iter: 8939 Cube/total_3D_loss: 1.258 total_loss: 2.145 BoxHead/loss_cls: 0.1404 BoxHead/loss_box_reg: 0.2244 Cube/loss_dims: 0.04165 Cube/loss_xy: 0.03138 Cube/loss_z: 0.07166 Cube/loss_pose: 0.2328 Cube/loss_joint: 0.5854 lr: 0.0214 max_mem: 28030M
+[02/26 17:42:14] d2.utils.events INFO: eta: 7:24:01 iter: 8959 Cube/total_3D_loss: 1.255 total_loss: 2.158 BoxHead/loss_cls: 0.1391 BoxHead/loss_box_reg: 0.228 Cube/loss_dims: 0.04311 Cube/loss_xy: 0.03172 Cube/loss_z: 0.07473 Cube/loss_pose: 0.2517 Cube/loss_joint: 0.6007 lr: 0.0214 max_mem: 28030M
+[02/26 17:42:41] d2.utils.events INFO: eta: 7:30:30 iter: 8979 Cube/total_3D_loss: 1.294 total_loss: 2.166 BoxHead/loss_cls: 0.1389 BoxHead/loss_box_reg: 0.2189 Cube/loss_dims: 0.04163 Cube/loss_xy: 0.03161 Cube/loss_z: 0.07497 Cube/loss_pose: 0.2458 Cube/loss_joint: 0.5927 lr: 0.0214 max_mem: 28030M
+[02/26 17:43:08] d2.utils.events INFO: eta: 7:25:07 iter: 8999 Cube/total_3D_loss: 1.284 total_loss: 2.162 BoxHead/loss_cls: 0.1443 BoxHead/loss_box_reg: 0.2323 Cube/loss_dims: 0.04116 Cube/loss_xy: 0.03197 Cube/loss_z: 0.07351 Cube/loss_pose: 0.2398 Cube/loss_joint: 0.5838 lr: 0.0214 max_mem: 28030M
+[02/26 17:43:35] d2.utils.events INFO: eta: 7:25:14 iter: 9019 Cube/total_3D_loss: 1.273 total_loss: 2.159 BoxHead/loss_cls: 0.135 BoxHead/loss_box_reg: 0.2221 Cube/loss_dims: 0.04173 Cube/loss_xy: 0.03224 Cube/loss_z: 0.07309 Cube/loss_pose: 0.2389 Cube/loss_joint: 0.5822 lr: 0.0214 max_mem: 28030M
+[02/26 17:44:02] d2.utils.events INFO: eta: 7:22:38 iter: 9039 Cube/total_3D_loss: 1.268 total_loss: 2.159 BoxHead/loss_cls: 0.1426 BoxHead/loss_box_reg: 0.2357 Cube/loss_dims: 0.04158 Cube/loss_xy: 0.03292 Cube/loss_z: 0.07232 Cube/loss_pose: 0.2425 Cube/loss_joint: 0.5985 lr: 0.0214 max_mem: 28030M
+[02/26 17:44:29] d2.utils.events INFO: eta: 7:24:43 iter: 9059 Cube/total_3D_loss: 1.25 total_loss: 2.102 BoxHead/loss_cls: 0.126 BoxHead/loss_box_reg: 0.2048 Cube/loss_dims: 0.04129 Cube/loss_xy: 0.03096 Cube/loss_z: 0.07277 Cube/loss_pose: 0.238 Cube/loss_joint: 0.5771 lr: 0.0214 max_mem: 28030M
+[02/26 17:44:56] d2.utils.events INFO: eta: 7:20:18 iter: 9079 Cube/total_3D_loss: 1.273 total_loss: 2.132 BoxHead/loss_cls: 0.1395 BoxHead/loss_box_reg: 0.2391 Cube/loss_dims: 0.04271 Cube/loss_xy: 0.03143 Cube/loss_z: 0.07202 Cube/loss_pose: 0.2475 Cube/loss_joint: 0.5898 lr: 0.0214 max_mem: 28030M
+[02/26 17:45:23] d2.utils.events INFO: eta: 7:21:39 iter: 9099 Cube/total_3D_loss: 1.251 total_loss: 2.141 BoxHead/loss_cls: 0.1412 BoxHead/loss_box_reg: 0.238 Cube/loss_dims: 0.04235 Cube/loss_xy: 0.03223 Cube/loss_z: 0.07267 Cube/loss_pose: 0.2471 Cube/loss_joint: 0.5943 lr: 0.0214 max_mem: 28030M
+[02/26 17:45:50] d2.utils.events INFO: eta: 7:23:25 iter: 9119 Cube/total_3D_loss: 1.244 total_loss: 2.125 BoxHead/loss_cls: 0.1337 BoxHead/loss_box_reg: 0.2241 Cube/loss_dims: 0.04058 Cube/loss_xy: 0.03054 Cube/loss_z: 0.07333 Cube/loss_pose: 0.2408 Cube/loss_joint: 0.5892 lr: 0.0214 max_mem: 28030M
+[02/26 17:46:17] d2.utils.events INFO: eta: 7:20:07 iter: 9139 Cube/total_3D_loss: 1.247 total_loss: 2.164 BoxHead/loss_cls: 0.1452 BoxHead/loss_box_reg: 0.2369 Cube/loss_dims: 0.04258 Cube/loss_xy: 0.03271 Cube/loss_z: 0.07141 Cube/loss_pose: 0.2444 Cube/loss_joint: 0.5886 lr: 0.0214 max_mem: 28030M
+[02/26 17:46:44] d2.utils.events INFO: eta: 7:27:52 iter: 9159 Cube/total_3D_loss: 1.256 total_loss: 2.169 BoxHead/loss_cls: 0.1334 BoxHead/loss_box_reg: 0.2281 Cube/loss_dims: 0.04104 Cube/loss_xy: 0.0311 Cube/loss_z: 0.07455 Cube/loss_pose: 0.2383 Cube/loss_joint: 0.5908 lr: 0.0214 max_mem: 28030M
+[02/26 17:47:11] d2.utils.events INFO: eta: 7:22:51 iter: 9179 Cube/total_3D_loss: 1.286 total_loss: 2.162 BoxHead/loss_cls: 0.139 BoxHead/loss_box_reg: 0.2234 Cube/loss_dims: 0.04227 Cube/loss_xy: 0.03173 Cube/loss_z: 0.07431 Cube/loss_pose: 0.2434 Cube/loss_joint: 0.5904 lr: 0.0214 max_mem: 28030M
+[02/26 17:47:38] d2.utils.events INFO: eta: 7:18:48 iter: 9199 Cube/total_3D_loss: 1.271 total_loss: 2.158 BoxHead/loss_cls: 0.1404 BoxHead/loss_box_reg: 0.2284 Cube/loss_dims: 0.04179 Cube/loss_xy: 0.03135 Cube/loss_z: 0.07734 Cube/loss_pose: 0.2438 Cube/loss_joint: 0.594 lr: 0.0214 max_mem: 28030M
+[02/26 17:48:05] d2.utils.events INFO: eta: 7:23:23 iter: 9219 Cube/total_3D_loss: 1.271 total_loss: 2.17 BoxHead/loss_cls: 0.1524 BoxHead/loss_box_reg: 0.246 Cube/loss_dims: 0.04144 Cube/loss_xy: 0.0318 Cube/loss_z: 0.07472 Cube/loss_pose: 0.2336 Cube/loss_joint: 0.5915 lr: 0.0214 max_mem: 28030M
+[02/26 17:48:32] d2.utils.events INFO: eta: 7:24:05 iter: 9239 Cube/total_3D_loss: 1.28 total_loss: 2.141 BoxHead/loss_cls: 0.1449 BoxHead/loss_box_reg: 0.2395 Cube/loss_dims: 0.04119 Cube/loss_xy: 0.03171 Cube/loss_z: 0.07563 Cube/loss_pose: 0.2438 Cube/loss_joint: 0.5854 lr: 0.0214 max_mem: 28030M
+[02/26 17:49:00] d2.utils.events INFO: eta: 7:23:38 iter: 9259 Cube/total_3D_loss: 1.239 total_loss: 2.126 BoxHead/loss_cls: 0.143 BoxHead/loss_box_reg: 0.2202 Cube/loss_dims: 0.04106 Cube/loss_xy: 0.03112 Cube/loss_z: 0.07285 Cube/loss_pose: 0.2427 Cube/loss_joint: 0.5849 lr: 0.0214 max_mem: 28030M
+[02/26 17:49:27] d2.utils.events INFO: eta: 7:19:30 iter: 9279 Cube/total_3D_loss: 1.284 total_loss: 2.169 BoxHead/loss_cls: 0.1452 BoxHead/loss_box_reg: 0.2348 Cube/loss_dims: 0.04201 Cube/loss_xy: 0.03146 Cube/loss_z: 0.07247 Cube/loss_pose: 0.2451 Cube/loss_joint: 0.5876 lr: 0.0214 max_mem: 28030M
+[02/26 17:49:54] d2.utils.events INFO: eta: 7:27:35 iter: 9299 Cube/total_3D_loss: 1.255 total_loss: 2.14 BoxHead/loss_cls: 0.1357 BoxHead/loss_box_reg: 0.2271 Cube/loss_dims: 0.04179 Cube/loss_xy: 0.02979 Cube/loss_z: 0.07405 Cube/loss_pose: 0.2429 Cube/loss_joint: 0.5859 lr: 0.0214 max_mem: 28030M
+[02/26 17:50:21] d2.utils.events INFO: eta: 7:19:36 iter: 9319 Cube/total_3D_loss: 1.237 total_loss: 2.135 BoxHead/loss_cls: 0.1446 BoxHead/loss_box_reg: 0.2285 Cube/loss_dims: 0.04149 Cube/loss_xy: 0.03037 Cube/loss_z: 0.0718 Cube/loss_pose: 0.2352 Cube/loss_joint: 0.5798 lr: 0.0214 max_mem: 28030M
+[02/26 17:50:48] d2.utils.events INFO: eta: 7:16:18 iter: 9339 Cube/total_3D_loss: 1.253 total_loss: 2.122 BoxHead/loss_cls: 0.1378 BoxHead/loss_box_reg: 0.223 Cube/loss_dims: 0.03994 Cube/loss_xy: 0.03166 Cube/loss_z: 0.07346 Cube/loss_pose: 0.2378 Cube/loss_joint: 0.5875 lr: 0.0214 max_mem: 28030M
+[02/26 17:51:15] d2.utils.events INFO: eta: 7:19:02 iter: 9359 Cube/total_3D_loss: 1.257 total_loss: 2.229 BoxHead/loss_cls: 0.1552 BoxHead/loss_box_reg: 0.2411 Cube/loss_dims: 0.04242 Cube/loss_xy: 0.0327 Cube/loss_z: 0.07381 Cube/loss_pose: 0.248 Cube/loss_joint: 0.5936 lr: 0.0214 max_mem: 28030M
+[02/26 17:51:42] d2.utils.events INFO: eta: 7:19:10 iter: 9379 Cube/total_3D_loss: 1.248 total_loss: 2.107 BoxHead/loss_cls: 0.141 BoxHead/loss_box_reg: 0.2331 Cube/loss_dims: 0.04186 Cube/loss_xy: 0.03113 Cube/loss_z: 0.07344 Cube/loss_pose: 0.2463 Cube/loss_joint: 0.5886 lr: 0.0214 max_mem: 28030M
+[02/26 17:52:10] d2.utils.events INFO: eta: 7:20:34 iter: 9399 Cube/total_3D_loss: 1.245 total_loss: 2.148 BoxHead/loss_cls: 0.141 BoxHead/loss_box_reg: 0.2332 Cube/loss_dims: 0.04227 Cube/loss_xy: 0.032 Cube/loss_z: 0.07503 Cube/loss_pose: 0.2453 Cube/loss_joint: 0.5924 lr: 0.0214 max_mem: 28030M
+[02/26 17:52:37] d2.utils.events INFO: eta: 7:17:00 iter: 9419 Cube/total_3D_loss: 1.285 total_loss: 2.149 BoxHead/loss_cls: 0.1457 BoxHead/loss_box_reg: 0.2273 Cube/loss_dims: 0.04235 Cube/loss_xy: 0.03182 Cube/loss_z: 0.07472 Cube/loss_pose: 0.2462 Cube/loss_joint: 0.5934 lr: 0.0214 max_mem: 28030M
+[02/26 17:53:04] d2.utils.events INFO: eta: 7:17:51 iter: 9439 Cube/total_3D_loss: 1.293 total_loss: 2.162 BoxHead/loss_cls: 0.1361 BoxHead/loss_box_reg: 0.2328 Cube/loss_dims: 0.03965 Cube/loss_xy: 0.02962 Cube/loss_z: 0.07411 Cube/loss_pose: 0.2327 Cube/loss_joint: 0.5789 lr: 0.0214 max_mem: 28030M
+[02/26 17:53:31] d2.utils.events INFO: eta: 7:12:48 iter: 9459 Cube/total_3D_loss: 1.254 total_loss: 2.152 BoxHead/loss_cls: 0.1483 BoxHead/loss_box_reg: 0.2375 Cube/loss_dims: 0.03983 Cube/loss_xy: 0.03122 Cube/loss_z: 0.0759 Cube/loss_pose: 0.2384 Cube/loss_joint: 0.592 lr: 0.0214 max_mem: 28030M
+[02/26 17:53:58] d2.utils.events INFO: eta: 7:20:57 iter: 9479 Cube/total_3D_loss: 1.258 total_loss: 2.135 BoxHead/loss_cls: 0.142 BoxHead/loss_box_reg: 0.2295 Cube/loss_dims: 0.04275 Cube/loss_xy: 0.03066 Cube/loss_z: 0.07683 Cube/loss_pose: 0.2376 Cube/loss_joint: 0.5919 lr: 0.0214 max_mem: 28030M
+[02/26 17:54:25] d2.utils.events INFO: eta: 7:14:41 iter: 9499 Cube/total_3D_loss: 1.25 total_loss: 2.151 BoxHead/loss_cls: 0.1335 BoxHead/loss_box_reg: 0.2323 Cube/loss_dims: 0.04151 Cube/loss_xy: 0.03101 Cube/loss_z: 0.07182 Cube/loss_pose: 0.2402 Cube/loss_joint: 0.5834 lr: 0.0214 max_mem: 28030M
+[02/26 17:54:52] d2.utils.events INFO: eta: 7:18:36 iter: 9519 Cube/total_3D_loss: 1.202 total_loss: 2.099 BoxHead/loss_cls: 0.1393 BoxHead/loss_box_reg: 0.2187 Cube/loss_dims: 0.04236 Cube/loss_xy: 0.03146 Cube/loss_z: 0.07451 Cube/loss_pose: 0.2423 Cube/loss_joint: 0.5987 lr: 0.0214 max_mem: 28030M
+[02/26 17:55:19] d2.utils.events INFO: eta: 7:12:37 iter: 9539 Cube/total_3D_loss: 1.239 total_loss: 2.065 BoxHead/loss_cls: 0.1251 BoxHead/loss_box_reg: 0.2054 Cube/loss_dims: 0.04078 Cube/loss_xy: 0.03015 Cube/loss_z: 0.07482 Cube/loss_pose: 0.2342 Cube/loss_joint: 0.5927 lr: 0.0214 max_mem: 28030M
+[02/26 17:55:47] d2.utils.events INFO: eta: 7:14:32 iter: 9559 Cube/total_3D_loss: 1.255 total_loss: 2.156 BoxHead/loss_cls: 0.1336 BoxHead/loss_box_reg: 0.2228 Cube/loss_dims: 0.04297 Cube/loss_xy: 0.03093 Cube/loss_z: 0.07904 Cube/loss_pose: 0.2387 Cube/loss_joint: 0.6047 lr: 0.0214 max_mem: 28030M
+[02/26 17:56:14] d2.utils.events INFO: eta: 7:19:58 iter: 9579 Cube/total_3D_loss: 1.241 total_loss: 2.139 BoxHead/loss_cls: 0.1379 BoxHead/loss_box_reg: 0.2305 Cube/loss_dims: 0.04149 Cube/loss_xy: 0.03031 Cube/loss_z: 0.07339 Cube/loss_pose: 0.2406 Cube/loss_joint: 0.5903 lr: 0.0214 max_mem: 28030M
+[02/26 17:56:41] d2.utils.events INFO: eta: 7:11:23 iter: 9599 Cube/total_3D_loss: 1.23 total_loss: 2.127 BoxHead/loss_cls: 0.1412 BoxHead/loss_box_reg: 0.2154 Cube/loss_dims: 0.04171 Cube/loss_xy: 0.03184 Cube/loss_z: 0.07216 Cube/loss_pose: 0.2482 Cube/loss_joint: 0.5862 lr: 0.0214 max_mem: 28030M
+[02/26 17:57:08] d2.utils.events INFO: eta: 7:09:43 iter: 9619 Cube/total_3D_loss: 1.236 total_loss: 2.104 BoxHead/loss_cls: 0.141 BoxHead/loss_box_reg: 0.2368 Cube/loss_dims: 0.04128 Cube/loss_xy: 0.03156 Cube/loss_z: 0.07176 Cube/loss_pose: 0.2377 Cube/loss_joint: 0.5876 lr: 0.0214 max_mem: 28030M
+[02/26 17:57:35] d2.utils.events INFO: eta: 7:07:53 iter: 9639 Cube/total_3D_loss: 1.228 total_loss: 2.127 BoxHead/loss_cls: 0.1376 BoxHead/loss_box_reg: 0.2249 Cube/loss_dims: 0.04167 Cube/loss_xy: 0.03148 Cube/loss_z: 0.07414 Cube/loss_pose: 0.2407 Cube/loss_joint: 0.5866 lr: 0.0214 max_mem: 28030M
+[02/26 17:58:02] d2.utils.events INFO: eta: 7:15:58 iter: 9659 Cube/total_3D_loss: 1.248 total_loss: 2.124 BoxHead/loss_cls: 0.1357 BoxHead/loss_box_reg: 0.2238 Cube/loss_dims: 0.04167 Cube/loss_xy: 0.03119 Cube/loss_z: 0.07375 Cube/loss_pose: 0.2379 Cube/loss_joint: 0.5948 lr: 0.0214 max_mem: 28030M
+[02/26 17:58:30] d2.utils.events INFO: eta: 7:26:43 iter: 9679 Cube/total_3D_loss: 1.244 total_loss: 2.125 BoxHead/loss_cls: 0.139 BoxHead/loss_box_reg: 0.2233 Cube/loss_dims: 0.04207 Cube/loss_xy: 0.03125 Cube/loss_z: 0.07527 Cube/loss_pose: 0.2413 Cube/loss_joint: 0.5969 lr: 0.0214 max_mem: 28030M
+[02/26 17:58:57] d2.utils.events INFO: eta: 7:10:29 iter: 9699 Cube/total_3D_loss: 1.274 total_loss: 2.156 BoxHead/loss_cls: 0.1331 BoxHead/loss_box_reg: 0.2308 Cube/loss_dims: 0.04162 Cube/loss_xy: 0.0302 Cube/loss_z: 0.07756 Cube/loss_pose: 0.231 Cube/loss_joint: 0.6017 lr: 0.0214 max_mem: 28030M
+[02/26 17:59:24] d2.utils.events INFO: eta: 7:09:20 iter: 9719 Cube/total_3D_loss: 1.296 total_loss: 2.118 BoxHead/loss_cls: 0.1314 BoxHead/loss_box_reg: 0.2196 Cube/loss_dims: 0.04078 Cube/loss_xy: 0.03014 Cube/loss_z: 0.07609 Cube/loss_pose: 0.2314 Cube/loss_joint: 0.5878 lr: 0.0214 max_mem: 28030M
+[02/26 17:59:51] d2.utils.events INFO: eta: 7:10:42 iter: 9739 Cube/total_3D_loss: 1.288 total_loss: 2.155 BoxHead/loss_cls: 0.1282 BoxHead/loss_box_reg: 0.2175 Cube/loss_dims: 0.03953 Cube/loss_xy: 0.03071 Cube/loss_z: 0.08011 Cube/loss_pose: 0.2381 Cube/loss_joint: 0.6106 lr: 0.0214 max_mem: 28030M
+[02/26 18:00:18] d2.utils.events INFO: eta: 7:10:38 iter: 9759 Cube/total_3D_loss: 1.255 total_loss: 2.144 BoxHead/loss_cls: 0.1369 BoxHead/loss_box_reg: 0.232 Cube/loss_dims: 0.03977 Cube/loss_xy: 0.03236 Cube/loss_z: 0.07384 Cube/loss_pose: 0.2386 Cube/loss_joint: 0.5885 lr: 0.0214 max_mem: 28030M
+[02/26 18:00:45] d2.utils.events INFO: eta: 7:09:49 iter: 9779 Cube/total_3D_loss: 1.218 total_loss: 2.131 BoxHead/loss_cls: 0.1454 BoxHead/loss_box_reg: 0.2393 Cube/loss_dims: 0.04175 Cube/loss_xy: 0.03196 Cube/loss_z: 0.07281 Cube/loss_pose: 0.2385 Cube/loss_joint: 0.5885 lr: 0.0214 max_mem: 28030M
+[02/26 18:01:13] d2.utils.events INFO: eta: 7:13:04 iter: 9799 Cube/total_3D_loss: 1.213 total_loss: 2.11 BoxHead/loss_cls: 0.1324 BoxHead/loss_box_reg: 0.2199 Cube/loss_dims: 0.04192 Cube/loss_xy: 0.03151 Cube/loss_z: 0.0766 Cube/loss_pose: 0.2457 Cube/loss_joint: 0.5979 lr: 0.0214 max_mem: 28030M
+[02/26 18:01:41] d2.utils.events INFO: eta: 7:19:21 iter: 9819 Cube/total_3D_loss: 1.221 total_loss: 2.099 BoxHead/loss_cls: 0.1398 BoxHead/loss_box_reg: 0.2201 Cube/loss_dims: 0.04135 Cube/loss_xy: 0.0312 Cube/loss_z: 0.07638 Cube/loss_pose: 0.2465 Cube/loss_joint: 0.5944 lr: 0.0214 max_mem: 28030M
+[02/26 18:02:08] d2.utils.events INFO: eta: 7:12:11 iter: 9839 Cube/total_3D_loss: 1.251 total_loss: 2.116 BoxHead/loss_cls: 0.138 BoxHead/loss_box_reg: 0.241 Cube/loss_dims: 0.04021 Cube/loss_xy: 0.031 Cube/loss_z: 0.07214 Cube/loss_pose: 0.2418 Cube/loss_joint: 0.5808 lr: 0.0214 max_mem: 28030M
+[02/26 18:02:35] d2.utils.events INFO: eta: 7:10:50 iter: 9859 Cube/total_3D_loss: 1.23 total_loss: 2.115 BoxHead/loss_cls: 0.1421 BoxHead/loss_box_reg: 0.2314 Cube/loss_dims: 0.04208 Cube/loss_xy: 0.03068 Cube/loss_z: 0.07406 Cube/loss_pose: 0.2422 Cube/loss_joint: 0.5864 lr: 0.0214 max_mem: 28030M
+[02/26 18:03:02] d2.utils.events INFO: eta: 7:09:55 iter: 9879 Cube/total_3D_loss: 1.187 total_loss: 2.081 BoxHead/loss_cls: 0.1381 BoxHead/loss_box_reg: 0.2306 Cube/loss_dims: 0.04253 Cube/loss_xy: 0.03108 Cube/loss_z: 0.07237 Cube/loss_pose: 0.2404 Cube/loss_joint: 0.5884 lr: 0.0214 max_mem: 28030M
+[02/26 18:03:30] d2.utils.events INFO: eta: 7:14:30 iter: 9899 Cube/total_3D_loss: 1.223 total_loss: 2.117 BoxHead/loss_cls: 0.1328 BoxHead/loss_box_reg: 0.2324 Cube/loss_dims: 0.04124 Cube/loss_xy: 0.03169 Cube/loss_z: 0.07528 Cube/loss_pose: 0.2359 Cube/loss_joint: 0.5924 lr: 0.0214 max_mem: 28030M
+[02/26 18:03:57] d2.utils.events INFO: eta: 7:05:42 iter: 9919 Cube/total_3D_loss: 1.188 total_loss: 2.071 BoxHead/loss_cls: 0.1309 BoxHead/loss_box_reg: 0.215 Cube/loss_dims: 0.04195 Cube/loss_xy: 0.03167 Cube/loss_z: 0.07184 Cube/loss_pose: 0.2353 Cube/loss_joint: 0.5913 lr: 0.0214 max_mem: 28030M
+[02/26 18:04:24] d2.utils.events INFO: eta: 7:05:32 iter: 9939 Cube/total_3D_loss: 1.195 total_loss: 2.11 BoxHead/loss_cls: 0.1416 BoxHead/loss_box_reg: 0.2353 Cube/loss_dims: 0.0421 Cube/loss_xy: 0.02997 Cube/loss_z: 0.07509 Cube/loss_pose: 0.2409 Cube/loss_joint: 0.589 lr: 0.0214 max_mem: 28030M
+[02/26 18:04:51] d2.utils.events INFO: eta: 7:06:47 iter: 9959 Cube/total_3D_loss: 1.241 total_loss: 2.135 BoxHead/loss_cls: 0.1412 BoxHead/loss_box_reg: 0.2301 Cube/loss_dims: 0.04074 Cube/loss_xy: 0.03044 Cube/loss_z: 0.07693 Cube/loss_pose: 0.2378 Cube/loss_joint: 0.591 lr: 0.0214 max_mem: 28030M
+[02/26 18:05:19] d2.utils.events INFO: eta: 7:12:54 iter: 9979 Cube/total_3D_loss: 1.23 total_loss: 2.107 BoxHead/loss_cls: 0.1338 BoxHead/loss_box_reg: 0.2235 Cube/loss_dims: 0.04226 Cube/loss_xy: 0.03072 Cube/loss_z: 0.07099 Cube/loss_pose: 0.2494 Cube/loss_joint: 0.583 lr: 0.0214 max_mem: 28030M
+[02/26 18:05:46] d2.utils.events INFO: eta: 7:05:58 iter: 9999 Cube/total_3D_loss: 1.226 total_loss: 2.075 BoxHead/loss_cls: 0.1322 BoxHead/loss_box_reg: 0.2268 Cube/loss_dims: 0.04209 Cube/loss_xy: 0.03111 Cube/loss_z: 0.07315 Cube/loss_pose: 0.2396 Cube/loss_joint: 0.5872 lr: 0.0214 max_mem: 28030M
+[02/26 18:05:46] fvcore.common.checkpoint INFO: Saving checkpoint to output/Baseline_sgd/model_recent.pth
+[02/26 18:06:14] d2.utils.events INFO: eta: 7:12:50 iter: 10019 Cube/total_3D_loss: 1.223 total_loss: 2.106 BoxHead/loss_cls: 0.1293 BoxHead/loss_box_reg: 0.2372 Cube/loss_dims: 0.04199 Cube/loss_xy: 0.03226 Cube/loss_z: 0.07443 Cube/loss_pose: 0.2397 Cube/loss_joint: 0.5922 lr: 0.0214 max_mem: 28030M
+[02/26 18:06:41] d2.utils.events INFO: eta: 7:03:38 iter: 10039 Cube/total_3D_loss: 1.247 total_loss: 2.122 BoxHead/loss_cls: 0.1396 BoxHead/loss_box_reg: 0.22 Cube/loss_dims: 0.04118 Cube/loss_xy: 0.03083 Cube/loss_z: 0.07617 Cube/loss_pose: 0.2342 Cube/loss_joint: 0.5811 lr: 0.0214 max_mem: 28030M
+[02/26 18:07:08] d2.utils.events INFO: eta: 7:03:47 iter: 10059 Cube/total_3D_loss: 1.262 total_loss: 2.16 BoxHead/loss_cls: 0.1445 BoxHead/loss_box_reg: 0.2229 Cube/loss_dims: 0.04311 Cube/loss_xy: 0.03125 Cube/loss_z: 0.07512 Cube/loss_pose: 0.2367 Cube/loss_joint: 0.6002 lr: 0.0214 max_mem: 28030M
+[02/26 18:07:35] d2.utils.events INFO: eta: 7:00:55 iter: 10079 Cube/total_3D_loss: 1.306 total_loss: 2.199 BoxHead/loss_cls: 0.1433 BoxHead/loss_box_reg: 0.228 Cube/loss_dims: 0.04129 Cube/loss_xy: 0.03061 Cube/loss_z: 0.07901 Cube/loss_pose: 0.2363 Cube/loss_joint: 0.6023 lr: 0.0214 max_mem: 28030M
+[02/26 18:08:02] d2.utils.events INFO: eta: 7:05:32 iter: 10099 Cube/total_3D_loss: 1.268 total_loss: 2.123 BoxHead/loss_cls: 0.1309 BoxHead/loss_box_reg: 0.223 Cube/loss_dims: 0.04187 Cube/loss_xy: 0.02987 Cube/loss_z: 0.0763 Cube/loss_pose: 0.2373 Cube/loss_joint: 0.5949 lr: 0.0214 max_mem: 28030M
+[02/26 18:08:30] d2.utils.events INFO: eta: 7:06:27 iter: 10119 Cube/total_3D_loss: 1.226 total_loss: 2.075 BoxHead/loss_cls: 0.1256 BoxHead/loss_box_reg: 0.2218 Cube/loss_dims: 0.04171 Cube/loss_xy: 0.03104 Cube/loss_z: 0.07331 Cube/loss_pose: 0.2454 Cube/loss_joint: 0.5752 lr: 0.0214 max_mem: 28030M
+[02/26 18:08:57] d2.utils.events INFO: eta: 6:56:38 iter: 10139 Cube/total_3D_loss: 1.192 total_loss: 2.061 BoxHead/loss_cls: 0.129 BoxHead/loss_box_reg: 0.2189 Cube/loss_dims: 0.04129 Cube/loss_xy: 0.02982 Cube/loss_z: 0.07446 Cube/loss_pose: 0.2336 Cube/loss_joint: 0.5888 lr: 0.0214 max_mem: 28030M
+[02/26 18:09:23] d2.utils.events INFO: eta: 6:56:33 iter: 10159 Cube/total_3D_loss: 1.291 total_loss: 2.155 BoxHead/loss_cls: 0.1382 BoxHead/loss_box_reg: 0.2283 Cube/loss_dims: 0.04023 Cube/loss_xy: 0.03118 Cube/loss_z: 0.07708 Cube/loss_pose: 0.2318 Cube/loss_joint: 0.5942 lr: 0.0214 max_mem: 28030M
+[02/26 18:09:50] d2.utils.events INFO: eta: 6:55:24 iter: 10179 Cube/total_3D_loss: 1.24 total_loss: 2.109 BoxHead/loss_cls: 0.1437 BoxHead/loss_box_reg: 0.2426 Cube/loss_dims: 0.04119 Cube/loss_xy: 0.03139 Cube/loss_z: 0.07489 Cube/loss_pose: 0.2432 Cube/loss_joint: 0.5916 lr: 0.0214 max_mem: 28030M
+[02/26 18:10:17] d2.utils.events INFO: eta: 6:58:08 iter: 10199 Cube/total_3D_loss: 1.202 total_loss: 2.135 BoxHead/loss_cls: 0.1383 BoxHead/loss_box_reg: 0.2332 Cube/loss_dims: 0.04094 Cube/loss_xy: 0.03183 Cube/loss_z: 0.07704 Cube/loss_pose: 0.2422 Cube/loss_joint: 0.6035 lr: 0.0214 max_mem: 28030M
+[02/26 18:10:44] d2.utils.events INFO: eta: 6:56:44 iter: 10219 Cube/total_3D_loss: 1.244 total_loss: 2.142 BoxHead/loss_cls: 0.1409 BoxHead/loss_box_reg: 0.227 Cube/loss_dims: 0.04096 Cube/loss_xy: 0.02996 Cube/loss_z: 0.07806 Cube/loss_pose: 0.232 Cube/loss_joint: 0.5931 lr: 0.0214 max_mem: 28030M
+[02/26 18:11:11] d2.utils.events INFO: eta: 6:58:31 iter: 10239 Cube/total_3D_loss: 1.218 total_loss: 2.115 BoxHead/loss_cls: 0.1365 BoxHead/loss_box_reg: 0.2235 Cube/loss_dims: 0.04105 Cube/loss_xy: 0.03244 Cube/loss_z: 0.07269 Cube/loss_pose: 0.2363 Cube/loss_joint: 0.5895 lr: 0.0214 max_mem: 28030M
+[02/26 18:11:38] d2.utils.events INFO: eta: 6:55:55 iter: 10259 Cube/total_3D_loss: 1.215 total_loss: 2.089 BoxHead/loss_cls: 0.1262 BoxHead/loss_box_reg: 0.2144 Cube/loss_dims: 0.04167 Cube/loss_xy: 0.03052 Cube/loss_z: 0.07461 Cube/loss_pose: 0.2426 Cube/loss_joint: 0.5911 lr: 0.0214 max_mem: 28030M
+[02/26 18:12:05] d2.utils.events INFO: eta: 6:56:43 iter: 10279 Cube/total_3D_loss: 1.26 total_loss: 2.149 BoxHead/loss_cls: 0.1378 BoxHead/loss_box_reg: 0.2244 Cube/loss_dims: 0.04019 Cube/loss_xy: 0.03105 Cube/loss_z: 0.07717 Cube/loss_pose: 0.2383 Cube/loss_joint: 0.5996 lr: 0.0214 max_mem: 28030M
+[02/26 18:12:33] d2.utils.events INFO: eta: 7:05:09 iter: 10299 Cube/total_3D_loss: 1.244 total_loss: 2.107 BoxHead/loss_cls: 0.131 BoxHead/loss_box_reg: 0.223 Cube/loss_dims: 0.04342 Cube/loss_xy: 0.03101 Cube/loss_z: 0.07104 Cube/loss_pose: 0.249 Cube/loss_joint: 0.5817 lr: 0.0214 max_mem: 28030M
+[02/26 18:13:00] d2.utils.events INFO: eta: 7:07:02 iter: 10319 Cube/total_3D_loss: 1.229 total_loss: 2.094 BoxHead/loss_cls: 0.1325 BoxHead/loss_box_reg: 0.2261 Cube/loss_dims: 0.04177 Cube/loss_xy: 0.02993 Cube/loss_z: 0.0746 Cube/loss_pose: 0.2317 Cube/loss_joint: 0.5798 lr: 0.0214 max_mem: 28030M
+[02/26 18:13:27] d2.utils.events INFO: eta: 6:54:49 iter: 10339 Cube/total_3D_loss: 1.217 total_loss: 2.084 BoxHead/loss_cls: 0.132 BoxHead/loss_box_reg: 0.2208 Cube/loss_dims: 0.04234 Cube/loss_xy: 0.03159 Cube/loss_z: 0.06971 Cube/loss_pose: 0.2417 Cube/loss_joint: 0.5798 lr: 0.0214 max_mem: 28030M
+[02/26 18:13:54] d2.utils.events INFO: eta: 6:55:18 iter: 10359 Cube/total_3D_loss: 1.206 total_loss: 2.093 BoxHead/loss_cls: 0.1303 BoxHead/loss_box_reg: 0.2177 Cube/loss_dims: 0.04167 Cube/loss_xy: 0.03041 Cube/loss_z: 0.07574 Cube/loss_pose: 0.2367 Cube/loss_joint: 0.5936 lr: 0.0214 max_mem: 28030M
+[02/26 18:14:22] d2.utils.events INFO: eta: 6:58:07 iter: 10379 Cube/total_3D_loss: 1.264 total_loss: 2.109 BoxHead/loss_cls: 0.123 BoxHead/loss_box_reg: 0.2153 Cube/loss_dims: 0.04031 Cube/loss_xy: 0.02995 Cube/loss_z: 0.07934 Cube/loss_pose: 0.2323 Cube/loss_joint: 0.6047 lr: 0.0214 max_mem: 28030M
+[02/26 18:14:49] d2.utils.events INFO: eta: 6:58:19 iter: 10399 Cube/total_3D_loss: 1.243 total_loss: 2.128 BoxHead/loss_cls: 0.1306 BoxHead/loss_box_reg: 0.2297 Cube/loss_dims: 0.0416 Cube/loss_xy: 0.0308 Cube/loss_z: 0.07594 Cube/loss_pose: 0.2451 Cube/loss_joint: 0.5926 lr: 0.0214 max_mem: 28030M
+[02/26 18:15:16] d2.utils.events INFO: eta: 6:58:13 iter: 10419 Cube/total_3D_loss: 1.202 total_loss: 2.081 BoxHead/loss_cls: 0.1254 BoxHead/loss_box_reg: 0.2206 Cube/loss_dims: 0.04219 Cube/loss_xy: 0.03121 Cube/loss_z: 0.07355 Cube/loss_pose: 0.2442 Cube/loss_joint: 0.5934 lr: 0.0214 max_mem: 28030M
+[02/26 18:15:43] d2.utils.events INFO: eta: 6:52:19 iter: 10439 Cube/total_3D_loss: 1.236 total_loss: 2.095 BoxHead/loss_cls: 0.1259 BoxHead/loss_box_reg: 0.2198 Cube/loss_dims: 0.04165 Cube/loss_xy: 0.03116 Cube/loss_z: 0.07549 Cube/loss_pose: 0.2363 Cube/loss_joint: 0.5962 lr: 0.0214 max_mem: 28030M
+[02/26 18:16:10] d2.utils.events INFO: eta: 6:54:35 iter: 10459 Cube/total_3D_loss: 1.24 total_loss: 2.101 BoxHead/loss_cls: 0.1292 BoxHead/loss_box_reg: 0.2111 Cube/loss_dims: 0.0432 Cube/loss_xy: 0.03102 Cube/loss_z: 0.07353 Cube/loss_pose: 0.2382 Cube/loss_joint: 0.5988 lr: 0.0214 max_mem: 28030M
+[02/26 18:16:37] d2.utils.events INFO: eta: 6:53:41 iter: 10479 Cube/total_3D_loss: 1.233 total_loss: 2.095 BoxHead/loss_cls: 0.1297 BoxHead/loss_box_reg: 0.2165 Cube/loss_dims: 0.04168 Cube/loss_xy: 0.03278 Cube/loss_z: 0.07544 Cube/loss_pose: 0.233 Cube/loss_joint: 0.584 lr: 0.0214 max_mem: 28030M
+[02/26 18:17:04] d2.utils.events INFO: eta: 6:52:47 iter: 10499 Cube/total_3D_loss: 1.193 total_loss: 2.078 BoxHead/loss_cls: 0.1277 BoxHead/loss_box_reg: 0.2211 Cube/loss_dims: 0.0405 Cube/loss_xy: 0.03267 Cube/loss_z: 0.07395 Cube/loss_pose: 0.2369 Cube/loss_joint: 0.5909 lr: 0.0214 max_mem: 28030M
+[02/26 18:17:33] d2.utils.events INFO: eta: 7:14:09 iter: 10519 Cube/total_3D_loss: 1.196 total_loss: 2.094 BoxHead/loss_cls: 0.1292 BoxHead/loss_box_reg: 0.2314 Cube/loss_dims: 0.0413 Cube/loss_xy: 0.03108 Cube/loss_z: 0.07203 Cube/loss_pose: 0.2401 Cube/loss_joint: 0.5872 lr: 0.0214 max_mem: 28030M
+[02/26 18:18:00] d2.utils.events INFO: eta: 6:50:46 iter: 10539 Cube/total_3D_loss: 1.196 total_loss: 2.052 BoxHead/loss_cls: 0.1278 BoxHead/loss_box_reg: 0.2159 Cube/loss_dims: 0.0436 Cube/loss_xy: 0.03058 Cube/loss_z: 0.07521 Cube/loss_pose: 0.2359 Cube/loss_joint: 0.6054 lr: 0.0214 max_mem: 28030M
+[02/26 18:18:27] d2.utils.events INFO: eta: 6:52:53 iter: 10559 Cube/total_3D_loss: 1.211 total_loss: 2.08 BoxHead/loss_cls: 0.1263 BoxHead/loss_box_reg: 0.2077 Cube/loss_dims: 0.04024 Cube/loss_xy: 0.0301 Cube/loss_z: 0.07295 Cube/loss_pose: 0.238 Cube/loss_joint: 0.5769 lr: 0.0214 max_mem: 28030M
+[02/26 18:18:54] d2.utils.events INFO: eta: 6:47:19 iter: 10579 Cube/total_3D_loss: 1.23 total_loss: 2.109 BoxHead/loss_cls: 0.1239 BoxHead/loss_box_reg: 0.2418 Cube/loss_dims: 0.04102 Cube/loss_xy: 0.03112 Cube/loss_z: 0.07486 Cube/loss_pose: 0.2368 Cube/loss_joint: 0.5907 lr: 0.0214 max_mem: 28030M
+[02/26 18:19:21] d2.utils.events INFO: eta: 6:53:33 iter: 10599 Cube/total_3D_loss: 1.216 total_loss: 2.089 BoxHead/loss_cls: 0.1265 BoxHead/loss_box_reg: 0.2187 Cube/loss_dims: 0.04296 Cube/loss_xy: 0.03074 Cube/loss_z: 0.07314 Cube/loss_pose: 0.2406 Cube/loss_joint: 0.5883 lr: 0.0214 max_mem: 28030M
+[02/26 18:19:48] d2.utils.events INFO: eta: 6:45:24 iter: 10619 Cube/total_3D_loss: 1.212 total_loss: 2.078 BoxHead/loss_cls: 0.1264 BoxHead/loss_box_reg: 0.2212 Cube/loss_dims: 0.04267 Cube/loss_xy: 0.03161 Cube/loss_z: 0.07008 Cube/loss_pose: 0.2488 Cube/loss_joint: 0.5795 lr: 0.0214 max_mem: 28030M
+[02/26 18:20:15] d2.utils.events INFO: eta: 6:46:55 iter: 10639 Cube/total_3D_loss: 1.233 total_loss: 2.093 BoxHead/loss_cls: 0.13 BoxHead/loss_box_reg: 0.2277 Cube/loss_dims: 0.04174 Cube/loss_xy: 0.03084 Cube/loss_z: 0.07804 Cube/loss_pose: 0.2407 Cube/loss_joint: 0.5973 lr: 0.0214 max_mem: 28030M
+[02/26 18:20:42] d2.utils.events INFO: eta: 6:46:47 iter: 10659 Cube/total_3D_loss: 1.209 total_loss: 2.08 BoxHead/loss_cls: 0.1329 BoxHead/loss_box_reg: 0.224 Cube/loss_dims: 0.03948 Cube/loss_xy: 0.02928 Cube/loss_z: 0.07495 Cube/loss_pose: 0.2322 Cube/loss_joint: 0.5882 lr: 0.0214 max_mem: 28030M
+[02/26 18:21:09] d2.utils.events INFO: eta: 6:49:38 iter: 10679 Cube/total_3D_loss: 1.186 total_loss: 2.091 BoxHead/loss_cls: 0.1382 BoxHead/loss_box_reg: 0.2378 Cube/loss_dims: 0.04126 Cube/loss_xy: 0.03095 Cube/loss_z: 0.07407 Cube/loss_pose: 0.2354 Cube/loss_joint: 0.5883 lr: 0.0214 max_mem: 28030M
+[02/26 18:21:36] d2.utils.events INFO: eta: 6:44:17 iter: 10699 Cube/total_3D_loss: 1.23 total_loss: 2.078 BoxHead/loss_cls: 0.124 BoxHead/loss_box_reg: 0.2191 Cube/loss_dims: 0.04153 Cube/loss_xy: 0.03 Cube/loss_z: 0.07208 Cube/loss_pose: 0.2368 Cube/loss_joint: 0.5692 lr: 0.0214 max_mem: 28030M
+[02/26 18:22:02] d2.utils.events INFO: eta: 6:44:01 iter: 10719 Cube/total_3D_loss: 1.221 total_loss: 2.095 BoxHead/loss_cls: 0.1362 BoxHead/loss_box_reg: 0.2245 Cube/loss_dims: 0.04346 Cube/loss_xy: 0.03154 Cube/loss_z: 0.07611 Cube/loss_pose: 0.2399 Cube/loss_joint: 0.6043 lr: 0.0214 max_mem: 28030M
+[02/26 18:22:30] d2.utils.events INFO: eta: 6:54:59 iter: 10739 Cube/total_3D_loss: 1.208 total_loss: 2.058 BoxHead/loss_cls: 0.1296 BoxHead/loss_box_reg: 0.223 Cube/loss_dims: 0.04175 Cube/loss_xy: 0.03181 Cube/loss_z: 0.07505 Cube/loss_pose: 0.241 Cube/loss_joint: 0.5899 lr: 0.0214 max_mem: 28030M
+[02/26 18:22:57] d2.utils.events INFO: eta: 6:48:39 iter: 10759 Cube/total_3D_loss: 1.199 total_loss: 2.029 BoxHead/loss_cls: 0.1226 BoxHead/loss_box_reg: 0.2134 Cube/loss_dims: 0.04053 Cube/loss_xy: 0.02993 Cube/loss_z: 0.07494 Cube/loss_pose: 0.2345 Cube/loss_joint: 0.5911 lr: 0.0214 max_mem: 28030M
+[02/26 18:23:24] d2.utils.events INFO: eta: 6:46:17 iter: 10779 Cube/total_3D_loss: 1.189 total_loss: 2.074 BoxHead/loss_cls: 0.1233 BoxHead/loss_box_reg: 0.2147 Cube/loss_dims: 0.04296 Cube/loss_xy: 0.03104 Cube/loss_z: 0.07459 Cube/loss_pose: 0.2397 Cube/loss_joint: 0.5998 lr: 0.0214 max_mem: 28030M
+[02/26 18:23:51] d2.utils.events INFO: eta: 6:41:23 iter: 10799 Cube/total_3D_loss: 1.196 total_loss: 2.065 BoxHead/loss_cls: 0.1278 BoxHead/loss_box_reg: 0.2235 Cube/loss_dims: 0.04111 Cube/loss_xy: 0.03131 Cube/loss_z: 0.07241 Cube/loss_pose: 0.2367 Cube/loss_joint: 0.5893 lr: 0.0214 max_mem: 28030M
+[02/26 18:24:18] d2.utils.events INFO: eta: 6:45:24 iter: 10819 Cube/total_3D_loss: 1.207 total_loss: 2.106 BoxHead/loss_cls: 0.1313 BoxHead/loss_box_reg: 0.2158 Cube/loss_dims: 0.04135 Cube/loss_xy: 0.03068 Cube/loss_z: 0.07521 Cube/loss_pose: 0.2472 Cube/loss_joint: 0.5963 lr: 0.0214 max_mem: 28030M
+[02/26 18:24:45] d2.utils.events INFO: eta: 6:43:52 iter: 10839 Cube/total_3D_loss: 1.228 total_loss: 2.078 BoxHead/loss_cls: 0.1278 BoxHead/loss_box_reg: 0.2146 Cube/loss_dims: 0.04055 Cube/loss_xy: 0.03032 Cube/loss_z: 0.07459 Cube/loss_pose: 0.234 Cube/loss_joint: 0.5928 lr: 0.0214 max_mem: 28030M
+[02/26 18:25:12] d2.utils.events INFO: eta: 6:41:31 iter: 10859 Cube/total_3D_loss: 1.2 total_loss: 2.074 BoxHead/loss_cls: 0.1251 BoxHead/loss_box_reg: 0.2125 Cube/loss_dims: 0.04208 Cube/loss_xy: 0.03143 Cube/loss_z: 0.07171 Cube/loss_pose: 0.2433 Cube/loss_joint: 0.592 lr: 0.0214 max_mem: 28030M
+[02/26 18:25:39] d2.utils.events INFO: eta: 6:41:29 iter: 10879 Cube/total_3D_loss: 1.184 total_loss: 2.029 BoxHead/loss_cls: 0.1162 BoxHead/loss_box_reg: 0.2031 Cube/loss_dims: 0.04336 Cube/loss_xy: 0.03176 Cube/loss_z: 0.07284 Cube/loss_pose: 0.2433 Cube/loss_joint: 0.5972 lr: 0.0214 max_mem: 28030M
+[02/26 18:26:06] d2.utils.events INFO: eta: 6:43:59 iter: 10899 Cube/total_3D_loss: 1.221 total_loss: 2.101 BoxHead/loss_cls: 0.1253 BoxHead/loss_box_reg: 0.2251 Cube/loss_dims: 0.04118 Cube/loss_xy: 0.03103 Cube/loss_z: 0.07587 Cube/loss_pose: 0.2398 Cube/loss_joint: 0.5948 lr: 0.0214 max_mem: 28030M
+[02/26 18:26:33] d2.utils.events INFO: eta: 6:46:31 iter: 10919 Cube/total_3D_loss: 1.199 total_loss: 2.067 BoxHead/loss_cls: 0.1291 BoxHead/loss_box_reg: 0.2117 Cube/loss_dims: 0.04127 Cube/loss_xy: 0.03187 Cube/loss_z: 0.07624 Cube/loss_pose: 0.2381 Cube/loss_joint: 0.5893 lr: 0.0214 max_mem: 28030M
+[02/26 18:27:00] d2.utils.events INFO: eta: 6:45:28 iter: 10939 Cube/total_3D_loss: 1.192 total_loss: 2.062 BoxHead/loss_cls: 0.1258 BoxHead/loss_box_reg: 0.2173 Cube/loss_dims: 0.04206 Cube/loss_xy: 0.0316 Cube/loss_z: 0.07196 Cube/loss_pose: 0.2483 Cube/loss_joint: 0.5862 lr: 0.0214 max_mem: 28030M
+[02/26 18:27:27] d2.utils.events INFO: eta: 6:40:08 iter: 10959 Cube/total_3D_loss: 1.235 total_loss: 2.07 BoxHead/loss_cls: 0.1236 BoxHead/loss_box_reg: 0.2198 Cube/loss_dims: 0.041 Cube/loss_xy: 0.02954 Cube/loss_z: 0.07361 Cube/loss_pose: 0.2402 Cube/loss_joint: 0.5857 lr: 0.0214 max_mem: 28030M
+[02/26 18:27:55] d2.utils.events INFO: eta: 6:45:12 iter: 10979 Cube/total_3D_loss: 1.173 total_loss: 2.063 BoxHead/loss_cls: 0.1338 BoxHead/loss_box_reg: 0.2295 Cube/loss_dims: 0.04266 Cube/loss_xy: 0.03129 Cube/loss_z: 0.07429 Cube/loss_pose: 0.2468 Cube/loss_joint: 0.5882 lr: 0.0214 max_mem: 28030M
+[02/26 18:28:21] d2.utils.events INFO: eta: 6:38:33 iter: 10999 Cube/total_3D_loss: 1.197 total_loss: 2.056 BoxHead/loss_cls: 0.1262 BoxHead/loss_box_reg: 0.2286 Cube/loss_dims: 0.04047 Cube/loss_xy: 0.03061 Cube/loss_z: 0.07573 Cube/loss_pose: 0.2397 Cube/loss_joint: 0.5892 lr: 0.0214 max_mem: 28030M
+[02/26 18:28:49] d2.utils.events INFO: eta: 6:42:06 iter: 11019 Cube/total_3D_loss: 1.255 total_loss: 2.101 BoxHead/loss_cls: 0.1195 BoxHead/loss_box_reg: 0.205 Cube/loss_dims: 0.04082 Cube/loss_xy: 0.02988 Cube/loss_z: 0.07817 Cube/loss_pose: 0.2243 Cube/loss_joint: 0.5977 lr: 0.0214 max_mem: 28030M
+[02/26 18:29:16] d2.utils.events INFO: eta: 6:39:11 iter: 11039 Cube/total_3D_loss: 1.252 total_loss: 2.118 BoxHead/loss_cls: 0.1313 BoxHead/loss_box_reg: 0.2223 Cube/loss_dims: 0.04028 Cube/loss_xy: 0.03065 Cube/loss_z: 0.07544 Cube/loss_pose: 0.2351 Cube/loss_joint: 0.5874 lr: 0.0214 max_mem: 28030M
+[02/26 18:29:43] d2.utils.events INFO: eta: 6:38:51 iter: 11059 Cube/total_3D_loss: 1.214 total_loss: 2.072 BoxHead/loss_cls: 0.1269 BoxHead/loss_box_reg: 0.2209 Cube/loss_dims: 0.04068 Cube/loss_xy: 0.03067 Cube/loss_z: 0.07753 Cube/loss_pose: 0.2285 Cube/loss_joint: 0.603 lr: 0.0214 max_mem: 28030M
+[02/26 18:30:10] d2.utils.events INFO: eta: 6:43:29 iter: 11079 Cube/total_3D_loss: 1.221 total_loss: 2.076 BoxHead/loss_cls: 0.1239 BoxHead/loss_box_reg: 0.2121 Cube/loss_dims: 0.04231 Cube/loss_xy: 0.03018 Cube/loss_z: 0.07358 Cube/loss_pose: 0.2365 Cube/loss_joint: 0.5831 lr: 0.0214 max_mem: 28030M
+[02/26 18:30:37] d2.utils.events INFO: eta: 6:36:30 iter: 11099 Cube/total_3D_loss: 1.223 total_loss: 2.091 BoxHead/loss_cls: 0.1255 BoxHead/loss_box_reg: 0.2085 Cube/loss_dims: 0.04118 Cube/loss_xy: 0.03069 Cube/loss_z: 0.07461 Cube/loss_pose: 0.2452 Cube/loss_joint: 0.5833 lr: 0.0214 max_mem: 28030M
+[02/26 18:31:04] d2.utils.events INFO: eta: 6:36:26 iter: 11119 Cube/total_3D_loss: 1.181 total_loss: 2.087 BoxHead/loss_cls: 0.1318 BoxHead/loss_box_reg: 0.2288 Cube/loss_dims: 0.04185 Cube/loss_xy: 0.03105 Cube/loss_z: 0.0736 Cube/loss_pose: 0.2423 Cube/loss_joint: 0.5848 lr: 0.0214 max_mem: 28030M
+[02/26 18:31:31] d2.utils.events INFO: eta: 6:35:41 iter: 11139 Cube/total_3D_loss: 1.25 total_loss: 2.12 BoxHead/loss_cls: 0.1361 BoxHead/loss_box_reg: 0.2218 Cube/loss_dims: 0.0407 Cube/loss_xy: 0.03112 Cube/loss_z: 0.07475 Cube/loss_pose: 0.2407 Cube/loss_joint: 0.5978 lr: 0.0214 max_mem: 28030M
+[02/26 18:31:58] d2.utils.events INFO: eta: 6:42:26 iter: 11159 Cube/total_3D_loss: 1.248 total_loss: 2.09 BoxHead/loss_cls: 0.1261 BoxHead/loss_box_reg: 0.2212 Cube/loss_dims: 0.04012 Cube/loss_xy: 0.03066 Cube/loss_z: 0.07228 Cube/loss_pose: 0.2382 Cube/loss_joint: 0.5815 lr: 0.0214 max_mem: 28030M
+[02/26 18:32:25] d2.utils.events INFO: eta: 6:32:27 iter: 11179 Cube/total_3D_loss: 1.202 total_loss: 2.033 BoxHead/loss_cls: 0.1294 BoxHead/loss_box_reg: 0.2086 Cube/loss_dims: 0.04085 Cube/loss_xy: 0.03061 Cube/loss_z: 0.07329 Cube/loss_pose: 0.235 Cube/loss_joint: 0.5878 lr: 0.0214 max_mem: 28030M
+[02/26 18:32:52] d2.utils.events INFO: eta: 6:34:35 iter: 11199 Cube/total_3D_loss: 1.172 total_loss: 2.012 BoxHead/loss_cls: 0.1192 BoxHead/loss_box_reg: 0.2203 Cube/loss_dims: 0.04196 Cube/loss_xy: 0.03093 Cube/loss_z: 0.07333 Cube/loss_pose: 0.2443 Cube/loss_joint: 0.5914 lr: 0.0214 max_mem: 28030M
+[02/26 18:33:19] d2.utils.events INFO: eta: 6:34:42 iter: 11219 Cube/total_3D_loss: 1.15 total_loss: 2.047 BoxHead/loss_cls: 0.1362 BoxHead/loss_box_reg: 0.2321 Cube/loss_dims: 0.04173 Cube/loss_xy: 0.03168 Cube/loss_z: 0.07518 Cube/loss_pose: 0.2386 Cube/loss_joint: 0.5968 lr: 0.0214 max_mem: 28030M
+[02/26 18:33:46] d2.utils.events INFO: eta: 6:38:11 iter: 11239 Cube/total_3D_loss: 1.234 total_loss: 2.098 BoxHead/loss_cls: 0.1302 BoxHead/loss_box_reg: 0.215 Cube/loss_dims: 0.04172 Cube/loss_xy: 0.0301 Cube/loss_z: 0.07353 Cube/loss_pose: 0.2407 Cube/loss_joint: 0.5978 lr: 0.0214 max_mem: 28030M
+[02/26 18:34:13] d2.utils.events INFO: eta: 6:39:08 iter: 11259 Cube/total_3D_loss: 1.192 total_loss: 2.04 BoxHead/loss_cls: 0.1271 BoxHead/loss_box_reg: 0.2256 Cube/loss_dims: 0.04176 Cube/loss_xy: 0.03116 Cube/loss_z: 0.07467 Cube/loss_pose: 0.2461 Cube/loss_joint: 0.5957 lr: 0.0214 max_mem: 28030M
+[02/26 18:34:40] d2.utils.events INFO: eta: 6:28:10 iter: 11279 Cube/total_3D_loss: 1.195 total_loss: 2.049 BoxHead/loss_cls: 0.1215 BoxHead/loss_box_reg: 0.2103 Cube/loss_dims: 0.04148 Cube/loss_xy: 0.0318 Cube/loss_z: 0.07201 Cube/loss_pose: 0.2388 Cube/loss_joint: 0.5848 lr: 0.0214 max_mem: 28030M
+[02/26 18:35:07] d2.utils.events INFO: eta: 6:31:59 iter: 11299 Cube/total_3D_loss: 1.231 total_loss: 2.119 BoxHead/loss_cls: 0.1292 BoxHead/loss_box_reg: 0.2336 Cube/loss_dims: 0.04243 Cube/loss_xy: 0.03282 Cube/loss_z: 0.07423 Cube/loss_pose: 0.2354 Cube/loss_joint: 0.5942 lr: 0.0214 max_mem: 28030M
+[02/26 18:35:33] d2.utils.events INFO: eta: 6:28:52 iter: 11319 Cube/total_3D_loss: 1.213 total_loss: 2.088 BoxHead/loss_cls: 0.1315 BoxHead/loss_box_reg: 0.2347 Cube/loss_dims: 0.04175 Cube/loss_xy: 0.03123 Cube/loss_z: 0.07145 Cube/loss_pose: 0.2374 Cube/loss_joint: 0.5814 lr: 0.0214 max_mem: 28030M
+[02/26 18:36:00] d2.utils.events INFO: eta: 6:30:24 iter: 11339 Cube/total_3D_loss: 1.203 total_loss: 2.065 BoxHead/loss_cls: 0.1278 BoxHead/loss_box_reg: 0.2186 Cube/loss_dims: 0.04134 Cube/loss_xy: 0.03245 Cube/loss_z: 0.07653 Cube/loss_pose: 0.2335 Cube/loss_joint: 0.6053 lr: 0.0214 max_mem: 28030M
+[02/26 18:36:28] d2.utils.events INFO: eta: 6:43:48 iter: 11359 Cube/total_3D_loss: 1.175 total_loss: 2.033 BoxHead/loss_cls: 0.1151 BoxHead/loss_box_reg: 0.2053 Cube/loss_dims: 0.03999 Cube/loss_xy: 0.03143 Cube/loss_z: 0.07448 Cube/loss_pose: 0.2303 Cube/loss_joint: 0.5936 lr: 0.0214 max_mem: 28030M
+[02/26 18:36:54] d2.utils.events INFO: eta: 6:22:43 iter: 11379 Cube/total_3D_loss: 1.218 total_loss: 2.082 BoxHead/loss_cls: 0.1244 BoxHead/loss_box_reg: 0.2206 Cube/loss_dims: 0.04143 Cube/loss_xy: 0.03074 Cube/loss_z: 0.07569 Cube/loss_pose: 0.2433 Cube/loss_joint: 0.5959 lr: 0.0214 max_mem: 28030M
+[02/26 18:37:21] d2.utils.events INFO: eta: 6:25:54 iter: 11399 Cube/total_3D_loss: 1.143 total_loss: 2.058 BoxHead/loss_cls: 0.122 BoxHead/loss_box_reg: 0.2299 Cube/loss_dims: 0.04218 Cube/loss_xy: 0.03005 Cube/loss_z: 0.07475 Cube/loss_pose: 0.2365 Cube/loss_joint: 0.5863 lr: 0.0214 max_mem: 28030M
+[02/26 18:37:48] d2.utils.events INFO: eta: 6:32:24 iter: 11419 Cube/total_3D_loss: 1.206 total_loss: 2.072 BoxHead/loss_cls: 0.1236 BoxHead/loss_box_reg: 0.2255 Cube/loss_dims: 0.04177 Cube/loss_xy: 0.03085 Cube/loss_z: 0.07409 Cube/loss_pose: 0.2528 Cube/loss_joint: 0.5877 lr: 0.0214 max_mem: 28030M
+[02/26 18:38:15] d2.utils.events INFO: eta: 6:32:56 iter: 11439 Cube/total_3D_loss: 1.255 total_loss: 2.092 BoxHead/loss_cls: 0.1274 BoxHead/loss_box_reg: 0.2258 Cube/loss_dims: 0.04104 Cube/loss_xy: 0.03084 Cube/loss_z: 0.07603 Cube/loss_pose: 0.2362 Cube/loss_joint: 0.5962 lr: 0.0214 max_mem: 28030M
+[02/26 18:38:46] d2.utils.events INFO: eta: 7:30:43 iter: 11459 Cube/total_3D_loss: 1.17 total_loss: 2.043 BoxHead/loss_cls: 0.1288 BoxHead/loss_box_reg: 0.223 Cube/loss_dims: 0.04121 Cube/loss_xy: 0.0317 Cube/loss_z: 0.07031 Cube/loss_pose: 0.2359 Cube/loss_joint: 0.5922 lr: 0.0214 max_mem: 28030M
+[02/26 18:39:15] d2.utils.events INFO: eta: 6:58:03 iter: 11479 Cube/total_3D_loss: 1.165 total_loss: 2.032 BoxHead/loss_cls: 0.1211 BoxHead/loss_box_reg: 0.2226 Cube/loss_dims: 0.04119 Cube/loss_xy: 0.03145 Cube/loss_z: 0.07114 Cube/loss_pose: 0.2382 Cube/loss_joint: 0.583 lr: 0.0214 max_mem: 28030M
+[02/26 18:39:42] d2.utils.events INFO: eta: 6:29:07 iter: 11499 Cube/total_3D_loss: 1.181 total_loss: 2.022 BoxHead/loss_cls: 0.1227 BoxHead/loss_box_reg: 0.2132 Cube/loss_dims: 0.04167 Cube/loss_xy: 0.03087 Cube/loss_z: 0.07503 Cube/loss_pose: 0.2394 Cube/loss_joint: 0.5953 lr: 0.0214 max_mem: 28030M
+[02/26 18:40:09] d2.utils.events INFO: eta: 6:24:30 iter: 11519 Cube/total_3D_loss: 1.197 total_loss: 2.04 BoxHead/loss_cls: 0.1186 BoxHead/loss_box_reg: 0.2061 Cube/loss_dims: 0.04128 Cube/loss_xy: 0.02985 Cube/loss_z: 0.07566 Cube/loss_pose: 0.2384 Cube/loss_joint: 0.5952 lr: 0.0214 max_mem: 28030M
+[02/26 18:40:36] d2.utils.events INFO: eta: 6:26:44 iter: 11539 Cube/total_3D_loss: 1.235 total_loss: 2.072 BoxHead/loss_cls: 0.1191 BoxHead/loss_box_reg: 0.2107 Cube/loss_dims: 0.04219 Cube/loss_xy: 0.02989 Cube/loss_z: 0.07856 Cube/loss_pose: 0.2323 Cube/loss_joint: 0.592 lr: 0.0214 max_mem: 28030M
+[02/26 18:41:03] d2.utils.events INFO: eta: 6:26:56 iter: 11559 Cube/total_3D_loss: 1.235 total_loss: 2.105 BoxHead/loss_cls: 0.1212 BoxHead/loss_box_reg: 0.213 Cube/loss_dims: 0.04124 Cube/loss_xy: 0.03169 Cube/loss_z: 0.07319 Cube/loss_pose: 0.2382 Cube/loss_joint: 0.5831 lr: 0.0214 max_mem: 28030M
+[02/26 18:41:30] d2.utils.events INFO: eta: 6:33:26 iter: 11579 Cube/total_3D_loss: 1.14 total_loss: 2.003 BoxHead/loss_cls: 0.1187 BoxHead/loss_box_reg: 0.2239 Cube/loss_dims: 0.03998 Cube/loss_xy: 0.03138 Cube/loss_z: 0.0742 Cube/loss_pose: 0.2316 Cube/loss_joint: 0.5919 lr: 0.0214 max_mem: 28030M
+[02/26 18:41:57] d2.utils.events INFO: eta: 6:24:02 iter: 11599 Cube/total_3D_loss: 1.189 total_loss: 2.062 BoxHead/loss_cls: 0.1207 BoxHead/loss_box_reg: 0.2211 Cube/loss_dims: 0.04016 Cube/loss_xy: 0.03033 Cube/loss_z: 0.07887 Cube/loss_pose: 0.2413 Cube/loss_joint: 0.5983 lr: 0.0214 max_mem: 28030M
+[02/26 18:42:24] d2.utils.events INFO: eta: 6:24:12 iter: 11619 Cube/total_3D_loss: 1.194 total_loss: 2.026 BoxHead/loss_cls: 0.1142 BoxHead/loss_box_reg: 0.2111 Cube/loss_dims: 0.04039 Cube/loss_xy: 0.03077 Cube/loss_z: 0.07616 Cube/loss_pose: 0.2391 Cube/loss_joint: 0.5832 lr: 0.0214 max_mem: 28030M
+[02/26 18:42:51] d2.utils.events INFO: eta: 6:22:41 iter: 11639 Cube/total_3D_loss: 1.201 total_loss: 2.053 BoxHead/loss_cls: 0.1198 BoxHead/loss_box_reg: 0.2298 Cube/loss_dims: 0.04176 Cube/loss_xy: 0.03157 Cube/loss_z: 0.07226 Cube/loss_pose: 0.2416 Cube/loss_joint: 0.5827 lr: 0.0214 max_mem: 28030M
+[02/26 18:43:17] d2.utils.events INFO: eta: 6:23:12 iter: 11659 Cube/total_3D_loss: 1.224 total_loss: 2.063 BoxHead/loss_cls: 0.1239 BoxHead/loss_box_reg: 0.2034 Cube/loss_dims: 0.04247 Cube/loss_xy: 0.03053 Cube/loss_z: 0.07518 Cube/loss_pose: 0.2416 Cube/loss_joint: 0.5934 lr: 0.0214 max_mem: 28030M
+[02/26 18:43:44] d2.utils.events INFO: eta: 6:21:50 iter: 11679 Cube/total_3D_loss: 1.244 total_loss: 2.067 BoxHead/loss_cls: 0.1175 BoxHead/loss_box_reg: 0.2078 Cube/loss_dims: 0.04195 Cube/loss_xy: 0.03026 Cube/loss_z: 0.07731 Cube/loss_pose: 0.2338 Cube/loss_joint: 0.5975 lr: 0.0214 max_mem: 28030M
+[02/26 18:44:11] d2.utils.events INFO: eta: 6:22:53 iter: 11699 Cube/total_3D_loss: 1.199 total_loss: 2.095 BoxHead/loss_cls: 0.13 BoxHead/loss_box_reg: 0.2224 Cube/loss_dims: 0.0387 Cube/loss_xy: 0.0301 Cube/loss_z: 0.07702 Cube/loss_pose: 0.2277 Cube/loss_joint: 0.5895 lr: 0.0214 max_mem: 28030M
+[02/26 18:44:38] d2.utils.events INFO: eta: 6:22:05 iter: 11719 Cube/total_3D_loss: 1.173 total_loss: 2.054 BoxHead/loss_cls: 0.1207 BoxHead/loss_box_reg: 0.2124 Cube/loss_dims: 0.04033 Cube/loss_xy: 0.03133 Cube/loss_z: 0.07035 Cube/loss_pose: 0.234 Cube/loss_joint: 0.5889 lr: 0.0214 max_mem: 28030M
+[02/26 18:45:05] d2.utils.events INFO: eta: 6:27:38 iter: 11739 Cube/total_3D_loss: 1.193 total_loss: 2.047 BoxHead/loss_cls: 0.119 BoxHead/loss_box_reg: 0.2234 Cube/loss_dims: 0.04154 Cube/loss_xy: 0.03127 Cube/loss_z: 0.07631 Cube/loss_pose: 0.2382 Cube/loss_joint: 0.5935 lr: 0.0214 max_mem: 28030M
+[02/26 18:45:32] d2.utils.events INFO: eta: 6:21:17 iter: 11759 Cube/total_3D_loss: 1.202 total_loss: 2.041 BoxHead/loss_cls: 0.1128 BoxHead/loss_box_reg: 0.2021 Cube/loss_dims: 0.04147 Cube/loss_xy: 0.02925 Cube/loss_z: 0.07505 Cube/loss_pose: 0.2404 Cube/loss_joint: 0.5829 lr: 0.0214 max_mem: 28030M
+[02/26 18:45:59] d2.utils.events INFO: eta: 6:19:35 iter: 11779 Cube/total_3D_loss: 1.128 total_loss: 2.033 BoxHead/loss_cls: 0.1184 BoxHead/loss_box_reg: 0.2157 Cube/loss_dims: 0.04319 Cube/loss_xy: 0.03089 Cube/loss_z: 0.07306 Cube/loss_pose: 0.2399 Cube/loss_joint: 0.5938 lr: 0.0214 max_mem: 28030M
+[02/26 18:46:26] d2.utils.events INFO: eta: 6:21:42 iter: 11799 Cube/total_3D_loss: 1.162 total_loss: 2.055 BoxHead/loss_cls: 0.1246 BoxHead/loss_box_reg: 0.2261 Cube/loss_dims: 0.04114 Cube/loss_xy: 0.03048 Cube/loss_z: 0.0761 Cube/loss_pose: 0.2258 Cube/loss_joint: 0.5863 lr: 0.0214 max_mem: 28030M
+[02/26 18:46:53] d2.utils.events INFO: eta: 6:21:30 iter: 11819 Cube/total_3D_loss: 1.232 total_loss: 2.09 BoxHead/loss_cls: 0.1186 BoxHead/loss_box_reg: 0.2194 Cube/loss_dims: 0.04056 Cube/loss_xy: 0.02994 Cube/loss_z: 0.07968 Cube/loss_pose: 0.231 Cube/loss_joint: 0.5975 lr: 0.0214 max_mem: 28030M
+[02/26 18:47:20] d2.utils.events INFO: eta: 6:22:00 iter: 11839 Cube/total_3D_loss: 1.235 total_loss: 2.115 BoxHead/loss_cls: 0.1239 BoxHead/loss_box_reg: 0.2263 Cube/loss_dims: 0.04056 Cube/loss_xy: 0.02942 Cube/loss_z: 0.07594 Cube/loss_pose: 0.2351 Cube/loss_joint: 0.5906 lr: 0.0214 max_mem: 28030M
+[02/26 18:47:47] d2.utils.events INFO: eta: 6:18:41 iter: 11859 Cube/total_3D_loss: 1.143 total_loss: 1.98 BoxHead/loss_cls: 0.1087 BoxHead/loss_box_reg: 0.2047 Cube/loss_dims: 0.0421 Cube/loss_xy: 0.03052 Cube/loss_z: 0.07292 Cube/loss_pose: 0.2469 Cube/loss_joint: 0.5866 lr: 0.0214 max_mem: 28030M
+[02/26 18:48:13] d2.utils.events INFO: eta: 6:20:11 iter: 11879 Cube/total_3D_loss: 1.183 total_loss: 1.999 BoxHead/loss_cls: 0.1195 BoxHead/loss_box_reg: 0.203 Cube/loss_dims: 0.04053 Cube/loss_xy: 0.03079 Cube/loss_z: 0.07167 Cube/loss_pose: 0.2483 Cube/loss_joint: 0.579 lr: 0.0214 max_mem: 28030M
+[02/26 18:48:40] d2.utils.events INFO: eta: 6:17:47 iter: 11899 Cube/total_3D_loss: 1.162 total_loss: 1.985 BoxHead/loss_cls: 0.1175 BoxHead/loss_box_reg: 0.2102 Cube/loss_dims: 0.04137 Cube/loss_xy: 0.03133 Cube/loss_z: 0.07231 Cube/loss_pose: 0.2434 Cube/loss_joint: 0.5815 lr: 0.0214 max_mem: 28030M
+[02/26 18:49:07] d2.utils.events INFO: eta: 6:21:35 iter: 11919 Cube/total_3D_loss: 1.186 total_loss: 2.033 BoxHead/loss_cls: 0.1148 BoxHead/loss_box_reg: 0.2075 Cube/loss_dims: 0.04093 Cube/loss_xy: 0.02981 Cube/loss_z: 0.07646 Cube/loss_pose: 0.2404 Cube/loss_joint: 0.6011 lr: 0.0214 max_mem: 28030M
+[02/26 18:49:34] d2.utils.events INFO: eta: 6:12:48 iter: 11939 Cube/total_3D_loss: 1.178 total_loss: 2.034 BoxHead/loss_cls: 0.1208 BoxHead/loss_box_reg: 0.2119 Cube/loss_dims: 0.04337 Cube/loss_xy: 0.03096 Cube/loss_z: 0.07474 Cube/loss_pose: 0.237 Cube/loss_joint: 0.6013 lr: 0.0214 max_mem: 28030M
+[02/26 18:50:01] d2.utils.events INFO: eta: 6:15:56 iter: 11959 Cube/total_3D_loss: 1.177 total_loss: 1.995 BoxHead/loss_cls: 0.1155 BoxHead/loss_box_reg: 0.2105 Cube/loss_dims: 0.04091 Cube/loss_xy: 0.03144 Cube/loss_z: 0.07273 Cube/loss_pose: 0.2379 Cube/loss_joint: 0.5915 lr: 0.0214 max_mem: 28030M
+[02/26 18:50:28] d2.utils.events INFO: eta: 6:16:15 iter: 11979 Cube/total_3D_loss: 1.24 total_loss: 2.096 BoxHead/loss_cls: 0.1253 BoxHead/loss_box_reg: 0.217 Cube/loss_dims: 0.04148 Cube/loss_xy: 0.03202 Cube/loss_z: 0.07683 Cube/loss_pose: 0.246 Cube/loss_joint: 0.6069 lr: 0.0214 max_mem: 28030M
+[02/26 18:50:55] d2.utils.events INFO: eta: 6:18:47 iter: 11999 Cube/total_3D_loss: 1.181 total_loss: 2.045 BoxHead/loss_cls: 0.1207 BoxHead/loss_box_reg: 0.22 Cube/loss_dims: 0.04111 Cube/loss_xy: 0.0304 Cube/loss_z: 0.07427 Cube/loss_pose: 0.2357 Cube/loss_joint: 0.5855 lr: 0.0214 max_mem: 28030M
+[02/26 18:51:21] d2.utils.events INFO: eta: 6:15:21 iter: 12019 Cube/total_3D_loss: 1.138 total_loss: 1.967 BoxHead/loss_cls: 0.1122 BoxHead/loss_box_reg: 0.2082 Cube/loss_dims: 0.04271 Cube/loss_xy: 0.03167 Cube/loss_z: 0.07303 Cube/loss_pose: 0.2363 Cube/loss_joint: 0.595 lr: 0.0214 max_mem: 28030M
+[02/26 18:51:48] d2.utils.events INFO: eta: 6:14:41 iter: 12039 Cube/total_3D_loss: 1.141 total_loss: 1.98 BoxHead/loss_cls: 0.1101 BoxHead/loss_box_reg: 0.21 Cube/loss_dims: 0.04204 Cube/loss_xy: 0.03046 Cube/loss_z: 0.07404 Cube/loss_pose: 0.2477 Cube/loss_joint: 0.5944 lr: 0.0214 max_mem: 28030M
+[02/26 18:52:15] d2.utils.events INFO: eta: 6:13:57 iter: 12059 Cube/total_3D_loss: 1.158 total_loss: 1.994 BoxHead/loss_cls: 0.1191 BoxHead/loss_box_reg: 0.2172 Cube/loss_dims: 0.04111 Cube/loss_xy: 0.03064 Cube/loss_z: 0.07401 Cube/loss_pose: 0.2354 Cube/loss_joint: 0.5888 lr: 0.0214 max_mem: 28030M
+[02/26 18:52:42] d2.utils.events INFO: eta: 6:21:09 iter: 12079 Cube/total_3D_loss: 1.172 total_loss: 2.017 BoxHead/loss_cls: 0.1156 BoxHead/loss_box_reg: 0.2078 Cube/loss_dims: 0.04243 Cube/loss_xy: 0.03032 Cube/loss_z: 0.07442 Cube/loss_pose: 0.2402 Cube/loss_joint: 0.5946 lr: 0.0214 max_mem: 28030M
+[02/26 18:53:10] d2.utils.events INFO: eta: 6:18:00 iter: 12099 Cube/total_3D_loss: 1.16 total_loss: 1.994 BoxHead/loss_cls: 0.1141 BoxHead/loss_box_reg: 0.2071 Cube/loss_dims: 0.04225 Cube/loss_xy: 0.03071 Cube/loss_z: 0.07449 Cube/loss_pose: 0.2344 Cube/loss_joint: 0.5902 lr: 0.0214 max_mem: 28030M
+[02/26 18:53:37] d2.utils.events INFO: eta: 6:22:28 iter: 12119 Cube/total_3D_loss: 1.151 total_loss: 2.005 BoxHead/loss_cls: 0.1185 BoxHead/loss_box_reg: 0.2245 Cube/loss_dims: 0.03939 Cube/loss_xy: 0.03044 Cube/loss_z: 0.0745 Cube/loss_pose: 0.2371 Cube/loss_joint: 0.5908 lr: 0.0214 max_mem: 28030M
+[02/26 18:54:04] d2.utils.events INFO: eta: 6:10:59 iter: 12139 Cube/total_3D_loss: 1.221 total_loss: 2.031 BoxHead/loss_cls: 0.1196 BoxHead/loss_box_reg: 0.2212 Cube/loss_dims: 0.04275 Cube/loss_xy: 0.03098 Cube/loss_z: 0.0721 Cube/loss_pose: 0.2518 Cube/loss_joint: 0.5894 lr: 0.0214 max_mem: 28030M
+[02/26 18:54:31] d2.utils.events INFO: eta: 6:13:06 iter: 12159 Cube/total_3D_loss: 1.129 total_loss: 1.972 BoxHead/loss_cls: 0.1153 BoxHead/loss_box_reg: 0.2123 Cube/loss_dims: 0.04185 Cube/loss_xy: 0.03068 Cube/loss_z: 0.06983 Cube/loss_pose: 0.2383 Cube/loss_joint: 0.5698 lr: 0.0214 max_mem: 28030M
+[02/26 18:54:58] d2.utils.events INFO: eta: 6:12:33 iter: 12179 Cube/total_3D_loss: 1.2 total_loss: 2.037 BoxHead/loss_cls: 0.1134 BoxHead/loss_box_reg: 0.2151 Cube/loss_dims: 0.0417 Cube/loss_xy: 0.031 Cube/loss_z: 0.07593 Cube/loss_pose: 0.2447 Cube/loss_joint: 0.5963 lr: 0.0214 max_mem: 28030M
+[02/26 18:55:25] d2.utils.events INFO: eta: 6:23:01 iter: 12199 Cube/total_3D_loss: 1.179 total_loss: 2.026 BoxHead/loss_cls: 0.1169 BoxHead/loss_box_reg: 0.2101 Cube/loss_dims: 0.04126 Cube/loss_xy: 0.0307 Cube/loss_z: 0.07363 Cube/loss_pose: 0.2287 Cube/loss_joint: 0.5874 lr: 0.0214 max_mem: 28030M
+[02/26 18:55:53] d2.utils.events INFO: eta: 6:17:25 iter: 12219 Cube/total_3D_loss: 1.195 total_loss: 2.032 BoxHead/loss_cls: 0.1186 BoxHead/loss_box_reg: 0.2091 Cube/loss_dims: 0.0417 Cube/loss_xy: 0.03048 Cube/loss_z: 0.07653 Cube/loss_pose: 0.2406 Cube/loss_joint: 0.5994 lr: 0.0214 max_mem: 28030M
+[02/26 18:56:20] d2.utils.events INFO: eta: 6:11:55 iter: 12239 Cube/total_3D_loss: 1.218 total_loss: 2.052 BoxHead/loss_cls: 0.1248 BoxHead/loss_box_reg: 0.2231 Cube/loss_dims: 0.04222 Cube/loss_xy: 0.03009 Cube/loss_z: 0.07666 Cube/loss_pose: 0.2468 Cube/loss_joint: 0.5926 lr: 0.0214 max_mem: 28030M
+[02/26 18:56:47] d2.utils.events INFO: eta: 6:16:54 iter: 12259 Cube/total_3D_loss: 1.176 total_loss: 2.027 BoxHead/loss_cls: 0.1178 BoxHead/loss_box_reg: 0.2109 Cube/loss_dims: 0.04018 Cube/loss_xy: 0.02966 Cube/loss_z: 0.07444 Cube/loss_pose: 0.2325 Cube/loss_joint: 0.5808 lr: 0.0214 max_mem: 28030M
+[02/26 18:57:14] d2.utils.events INFO: eta: 6:14:54 iter: 12279 Cube/total_3D_loss: 1.133 total_loss: 1.965 BoxHead/loss_cls: 0.1146 BoxHead/loss_box_reg: 0.2162 Cube/loss_dims: 0.04128 Cube/loss_xy: 0.0313 Cube/loss_z: 0.06952 Cube/loss_pose: 0.237 Cube/loss_joint: 0.5727 lr: 0.0214 max_mem: 28030M
+[02/26 18:57:41] d2.utils.events INFO: eta: 6:10:33 iter: 12299 Cube/total_3D_loss: 1.189 total_loss: 2.026 BoxHead/loss_cls: 0.1198 BoxHead/loss_box_reg: 0.2159 Cube/loss_dims: 0.0392 Cube/loss_xy: 0.03036 Cube/loss_z: 0.07218 Cube/loss_pose: 0.2368 Cube/loss_joint: 0.5812 lr: 0.0214 max_mem: 28030M
+[02/26 18:58:08] d2.utils.events INFO: eta: 6:09:07 iter: 12319 Cube/total_3D_loss: 1.16 total_loss: 2.032 BoxHead/loss_cls: 0.118 BoxHead/loss_box_reg: 0.2218 Cube/loss_dims: 0.04186 Cube/loss_xy: 0.03346 Cube/loss_z: 0.07242 Cube/loss_pose: 0.2421 Cube/loss_joint: 0.5912 lr: 0.0214 max_mem: 28030M
+[02/26 18:58:35] d2.utils.events INFO: eta: 6:07:42 iter: 12339 Cube/total_3D_loss: 1.216 total_loss: 2.076 BoxHead/loss_cls: 0.1233 BoxHead/loss_box_reg: 0.2283 Cube/loss_dims: 0.04232 Cube/loss_xy: 0.03129 Cube/loss_z: 0.07563 Cube/loss_pose: 0.2464 Cube/loss_joint: 0.5876 lr: 0.0214 max_mem: 28030M
+[02/26 18:59:02] d2.utils.events INFO: eta: 6:06:40 iter: 12359 Cube/total_3D_loss: 1.162 total_loss: 2.003 BoxHead/loss_cls: 0.1172 BoxHead/loss_box_reg: 0.2196 Cube/loss_dims: 0.04316 Cube/loss_xy: 0.03078 Cube/loss_z: 0.07354 Cube/loss_pose: 0.2343 Cube/loss_joint: 0.5816 lr: 0.0214 max_mem: 28030M
+[02/26 18:59:28] d2.utils.events INFO: eta: 6:05:04 iter: 12379 Cube/total_3D_loss: 1.133 total_loss: 2.021 BoxHead/loss_cls: 0.1243 BoxHead/loss_box_reg: 0.2237 Cube/loss_dims: 0.043 Cube/loss_xy: 0.0311 Cube/loss_z: 0.07297 Cube/loss_pose: 0.2421 Cube/loss_joint: 0.5881 lr: 0.0214 max_mem: 28030M
+[02/26 18:59:55] d2.utils.events INFO: eta: 6:06:44 iter: 12399 Cube/total_3D_loss: 1.164 total_loss: 2.017 BoxHead/loss_cls: 0.1168 BoxHead/loss_box_reg: 0.2073 Cube/loss_dims: 0.04115 Cube/loss_xy: 0.03098 Cube/loss_z: 0.07223 Cube/loss_pose: 0.2395 Cube/loss_joint: 0.5923 lr: 0.0214 max_mem: 28030M
+[02/26 19:00:23] d2.utils.events INFO: eta: 6:19:05 iter: 12419 Cube/total_3D_loss: 1.161 total_loss: 2.008 BoxHead/loss_cls: 0.11 BoxHead/loss_box_reg: 0.2042 Cube/loss_dims: 0.04102 Cube/loss_xy: 0.02969 Cube/loss_z: 0.07734 Cube/loss_pose: 0.2288 Cube/loss_joint: 0.6031 lr: 0.0214 max_mem: 28030M
+[02/26 19:00:50] d2.utils.events INFO: eta: 6:05:56 iter: 12439 Cube/total_3D_loss: 1.162 total_loss: 1.986 BoxHead/loss_cls: 0.1142 BoxHead/loss_box_reg: 0.2099 Cube/loss_dims: 0.04208 Cube/loss_xy: 0.03031 Cube/loss_z: 0.0719 Cube/loss_pose: 0.2351 Cube/loss_joint: 0.5796 lr: 0.0214 max_mem: 28030M
+[02/26 19:01:17] d2.utils.events INFO: eta: 6:04:52 iter: 12459 Cube/total_3D_loss: 1.185 total_loss: 2.001 BoxHead/loss_cls: 0.1104 BoxHead/loss_box_reg: 0.2051 Cube/loss_dims: 0.04268 Cube/loss_xy: 0.0308 Cube/loss_z: 0.07328 Cube/loss_pose: 0.2507 Cube/loss_joint: 0.594 lr: 0.0214 max_mem: 28030M
+[02/26 19:01:43] d2.utils.events INFO: eta: 6:03:10 iter: 12479 Cube/total_3D_loss: 1.182 total_loss: 2.034 BoxHead/loss_cls: 0.1132 BoxHead/loss_box_reg: 0.2162 Cube/loss_dims: 0.04032 Cube/loss_xy: 0.03111 Cube/loss_z: 0.07301 Cube/loss_pose: 0.2324 Cube/loss_joint: 0.5823 lr: 0.0214 max_mem: 28030M
+[02/26 19:02:10] d2.utils.events INFO: eta: 6:04:01 iter: 12499 Cube/total_3D_loss: 1.206 total_loss: 2.017 BoxHead/loss_cls: 0.1133 BoxHead/loss_box_reg: 0.2022 Cube/loss_dims: 0.04216 Cube/loss_xy: 0.0308 Cube/loss_z: 0.07172 Cube/loss_pose: 0.245 Cube/loss_joint: 0.5884 lr: 0.0214 max_mem: 28030M
+[02/26 19:02:37] d2.utils.events INFO: eta: 6:02:31 iter: 12519 Cube/total_3D_loss: 1.192 total_loss: 2.006 BoxHead/loss_cls: 0.1097 BoxHead/loss_box_reg: 0.2121 Cube/loss_dims: 0.04123 Cube/loss_xy: 0.02958 Cube/loss_z: 0.07451 Cube/loss_pose: 0.2256 Cube/loss_joint: 0.5708 lr: 0.0214 max_mem: 28030M
+[02/26 19:03:03] d2.utils.events INFO: eta: 5:58:34 iter: 12539 Cube/total_3D_loss: 1.17 total_loss: 2.027 BoxHead/loss_cls: 0.1152 BoxHead/loss_box_reg: 0.2193 Cube/loss_dims: 0.04226 Cube/loss_xy: 0.03076 Cube/loss_z: 0.07729 Cube/loss_pose: 0.2418 Cube/loss_joint: 0.5887 lr: 0.0214 max_mem: 28030M
+[02/26 19:03:30] d2.utils.events INFO: eta: 6:04:13 iter: 12559 Cube/total_3D_loss: 1.151 total_loss: 2.004 BoxHead/loss_cls: 0.1144 BoxHead/loss_box_reg: 0.2129 Cube/loss_dims: 0.04036 Cube/loss_xy: 0.0304 Cube/loss_z: 0.07654 Cube/loss_pose: 0.2293 Cube/loss_joint: 0.5975 lr: 0.0214 max_mem: 28030M
+[02/26 19:03:57] d2.utils.events INFO: eta: 6:02:41 iter: 12579 Cube/total_3D_loss: 1.218 total_loss: 2.055 BoxHead/loss_cls: 0.1229 BoxHead/loss_box_reg: 0.2119 Cube/loss_dims: 0.0417 Cube/loss_xy: 0.03158 Cube/loss_z: 0.07511 Cube/loss_pose: 0.2416 Cube/loss_joint: 0.5886 lr: 0.0214 max_mem: 28030M
+[02/26 19:04:24] d2.utils.events INFO: eta: 6:00:35 iter: 12599 Cube/total_3D_loss: 1.218 total_loss: 2.053 BoxHead/loss_cls: 0.1198 BoxHead/loss_box_reg: 0.2181 Cube/loss_dims: 0.04049 Cube/loss_xy: 0.03169 Cube/loss_z: 0.07361 Cube/loss_pose: 0.2327 Cube/loss_joint: 0.5957 lr: 0.0214 max_mem: 28030M
+[02/26 19:04:51] d2.utils.events INFO: eta: 6:08:36 iter: 12619 Cube/total_3D_loss: 1.168 total_loss: 2.033 BoxHead/loss_cls: 0.1208 BoxHead/loss_box_reg: 0.2166 Cube/loss_dims: 0.0417 Cube/loss_xy: 0.03243 Cube/loss_z: 0.07443 Cube/loss_pose: 0.2385 Cube/loss_joint: 0.6023 lr: 0.0214 max_mem: 28030M
+[02/26 19:05:18] d2.utils.events INFO: eta: 6:01:45 iter: 12639 Cube/total_3D_loss: 1.102 total_loss: 1.974 BoxHead/loss_cls: 0.1216 BoxHead/loss_box_reg: 0.2168 Cube/loss_dims: 0.04148 Cube/loss_xy: 0.02991 Cube/loss_z: 0.07307 Cube/loss_pose: 0.2292 Cube/loss_joint: 0.5825 lr: 0.0214 max_mem: 28030M
+[02/26 19:05:45] d2.utils.events INFO: eta: 5:58:19 iter: 12659 Cube/total_3D_loss: 1.133 total_loss: 1.991 BoxHead/loss_cls: 0.116 BoxHead/loss_box_reg: 0.2186 Cube/loss_dims: 0.04166 Cube/loss_xy: 0.0295 Cube/loss_z: 0.07315 Cube/loss_pose: 0.2384 Cube/loss_joint: 0.5809 lr: 0.0214 max_mem: 28030M
+[02/26 19:06:11] d2.utils.events INFO: eta: 6:00:51 iter: 12679 Cube/total_3D_loss: 1.147 total_loss: 1.979 BoxHead/loss_cls: 0.1127 BoxHead/loss_box_reg: 0.2046 Cube/loss_dims: 0.04272 Cube/loss_xy: 0.03013 Cube/loss_z: 0.0746 Cube/loss_pose: 0.239 Cube/loss_joint: 0.5907 lr: 0.0214 max_mem: 28030M
+[02/26 19:06:39] d2.utils.events INFO: eta: 6:05:59 iter: 12699 Cube/total_3D_loss: 1.17 total_loss: 2.009 BoxHead/loss_cls: 0.1167 BoxHead/loss_box_reg: 0.2055 Cube/loss_dims: 0.04079 Cube/loss_xy: 0.03075 Cube/loss_z: 0.07133 Cube/loss_pose: 0.2369 Cube/loss_joint: 0.5756 lr: 0.0214 max_mem: 28030M
+[02/26 19:07:05] d2.utils.events INFO: eta: 5:57:37 iter: 12719 Cube/total_3D_loss: 1.214 total_loss: 2.024 BoxHead/loss_cls: 0.118 BoxHead/loss_box_reg: 0.2203 Cube/loss_dims: 0.04212 Cube/loss_xy: 0.03124 Cube/loss_z: 0.07387 Cube/loss_pose: 0.2476 Cube/loss_joint: 0.5947 lr: 0.0214 max_mem: 28030M
+[02/26 19:07:32] d2.utils.events INFO: eta: 5:57:06 iter: 12739 Cube/total_3D_loss: 1.212 total_loss: 2.018 BoxHead/loss_cls: 0.1137 BoxHead/loss_box_reg: 0.2069 Cube/loss_dims: 0.04098 Cube/loss_xy: 0.03003 Cube/loss_z: 0.07683 Cube/loss_pose: 0.2379 Cube/loss_joint: 0.5938 lr: 0.0214 max_mem: 28030M
+[02/26 19:07:59] d2.utils.events INFO: eta: 6:02:41 iter: 12759 Cube/total_3D_loss: 1.146 total_loss: 2.039 BoxHead/loss_cls: 0.1202 BoxHead/loss_box_reg: 0.2346 Cube/loss_dims: 0.04012 Cube/loss_xy: 0.03013 Cube/loss_z: 0.07465 Cube/loss_pose: 0.2307 Cube/loss_joint: 0.6037 lr: 0.0214 max_mem: 28030M
+[02/26 19:08:26] d2.utils.events INFO: eta: 6:04:38 iter: 12779 Cube/total_3D_loss: 1.163 total_loss: 1.985 BoxHead/loss_cls: 0.1078 BoxHead/loss_box_reg: 0.2101 Cube/loss_dims: 0.04131 Cube/loss_xy: 0.03001 Cube/loss_z: 0.07398 Cube/loss_pose: 0.2389 Cube/loss_joint: 0.5892 lr: 0.0214 max_mem: 28030M
+[02/26 19:08:53] d2.utils.events INFO: eta: 5:55:27 iter: 12799 Cube/total_3D_loss: 1.141 total_loss: 1.978 BoxHead/loss_cls: 0.1122 BoxHead/loss_box_reg: 0.2069 Cube/loss_dims: 0.04221 Cube/loss_xy: 0.02968 Cube/loss_z: 0.07247 Cube/loss_pose: 0.2397 Cube/loss_joint: 0.5848 lr: 0.0214 max_mem: 28030M
+[02/26 19:09:20] d2.utils.events INFO: eta: 5:55:26 iter: 12819 Cube/total_3D_loss: 1.139 total_loss: 1.947 BoxHead/loss_cls: 0.1089 BoxHead/loss_box_reg: 0.2139 Cube/loss_dims: 0.04234 Cube/loss_xy: 0.03088 Cube/loss_z: 0.07085 Cube/loss_pose: 0.2401 Cube/loss_joint: 0.5744 lr: 0.0214 max_mem: 28030M
+[02/26 19:09:47] d2.utils.events INFO: eta: 5:58:14 iter: 12839 Cube/total_3D_loss: 1.151 total_loss: 1.989 BoxHead/loss_cls: 0.1127 BoxHead/loss_box_reg: 0.2097 Cube/loss_dims: 0.04158 Cube/loss_xy: 0.03137 Cube/loss_z: 0.07212 Cube/loss_pose: 0.2382 Cube/loss_joint: 0.5893 lr: 0.0214 max_mem: 28030M
+[02/26 19:10:13] d2.utils.events INFO: eta: 5:54:14 iter: 12859 Cube/total_3D_loss: 1.12 total_loss: 1.988 BoxHead/loss_cls: 0.1088 BoxHead/loss_box_reg: 0.2209 Cube/loss_dims: 0.0413 Cube/loss_xy: 0.03217 Cube/loss_z: 0.0728 Cube/loss_pose: 0.2316 Cube/loss_joint: 0.5799 lr: 0.0214 max_mem: 28030M
+[02/26 19:10:40] d2.utils.events INFO: eta: 5:54:25 iter: 12879 Cube/total_3D_loss: 1.195 total_loss: 2.026 BoxHead/loss_cls: 0.1214 BoxHead/loss_box_reg: 0.2231 Cube/loss_dims: 0.04186 Cube/loss_xy: 0.03002 Cube/loss_z: 0.07428 Cube/loss_pose: 0.2353 Cube/loss_joint: 0.584 lr: 0.0214 max_mem: 28030M
+[02/26 19:11:07] d2.utils.events INFO: eta: 5:56:11 iter: 12899 Cube/total_3D_loss: 1.155 total_loss: 1.992 BoxHead/loss_cls: 0.1135 BoxHead/loss_box_reg: 0.207 Cube/loss_dims: 0.04108 Cube/loss_xy: 0.03038 Cube/loss_z: 0.07301 Cube/loss_pose: 0.2316 Cube/loss_joint: 0.5673 lr: 0.0214 max_mem: 28030M
+[02/26 19:11:34] d2.utils.events INFO: eta: 5:57:47 iter: 12919 Cube/total_3D_loss: 1.142 total_loss: 1.974 BoxHead/loss_cls: 0.1148 BoxHead/loss_box_reg: 0.2122 Cube/loss_dims: 0.0425 Cube/loss_xy: 0.03105 Cube/loss_z: 0.07496 Cube/loss_pose: 0.2364 Cube/loss_joint: 0.5936 lr: 0.0214 max_mem: 28030M
+[02/26 19:12:01] d2.utils.events INFO: eta: 5:52:26 iter: 12939 Cube/total_3D_loss: 1.174 total_loss: 1.994 BoxHead/loss_cls: 0.1069 BoxHead/loss_box_reg: 0.2067 Cube/loss_dims: 0.0412 Cube/loss_xy: 0.02952 Cube/loss_z: 0.07648 Cube/loss_pose: 0.2428 Cube/loss_joint: 0.5999 lr: 0.0214 max_mem: 28030M
+[02/26 19:12:28] d2.utils.events INFO: eta: 5:53:40 iter: 12959 Cube/total_3D_loss: 1.184 total_loss: 2.038 BoxHead/loss_cls: 0.1149 BoxHead/loss_box_reg: 0.2182 Cube/loss_dims: 0.04154 Cube/loss_xy: 0.02882 Cube/loss_z: 0.07301 Cube/loss_pose: 0.237 Cube/loss_joint: 0.5822 lr: 0.0214 max_mem: 28030M
+[02/26 19:12:54] d2.utils.events INFO: eta: 5:52:25 iter: 12979 Cube/total_3D_loss: 1.163 total_loss: 2.004 BoxHead/loss_cls: 0.1147 BoxHead/loss_box_reg: 0.2054 Cube/loss_dims: 0.04161 Cube/loss_xy: 0.03056 Cube/loss_z: 0.07073 Cube/loss_pose: 0.2431 Cube/loss_joint: 0.5808 lr: 0.0214 max_mem: 28030M
+[02/26 19:13:21] d2.utils.events INFO: eta: 5:56:22 iter: 12999 Cube/total_3D_loss: 1.108 total_loss: 1.959 BoxHead/loss_cls: 0.1169 BoxHead/loss_box_reg: 0.2153 Cube/loss_dims: 0.04112 Cube/loss_xy: 0.03106 Cube/loss_z: 0.0686 Cube/loss_pose: 0.2325 Cube/loss_joint: 0.5805 lr: 0.0214 max_mem: 28030M
+[02/26 19:13:48] d2.utils.events INFO: eta: 5:52:23 iter: 13019 Cube/total_3D_loss: 1.141 total_loss: 1.955 BoxHead/loss_cls: 0.1004 BoxHead/loss_box_reg: 0.1956 Cube/loss_dims: 0.04355 Cube/loss_xy: 0.03054 Cube/loss_z: 0.07485 Cube/loss_pose: 0.2368 Cube/loss_joint: 0.59 lr: 0.0214 max_mem: 28030M
+[02/26 19:14:16] d2.utils.events INFO: eta: 6:00:03 iter: 13039 Cube/total_3D_loss: 1.132 total_loss: 1.98 BoxHead/loss_cls: 0.1106 BoxHead/loss_box_reg: 0.2043 Cube/loss_dims: 0.03953 Cube/loss_xy: 0.03082 Cube/loss_z: 0.07587 Cube/loss_pose: 0.2247 Cube/loss_joint: 0.587 lr: 0.0214 max_mem: 28030M
+[02/26 19:14:43] d2.utils.events INFO: eta: 6:04:44 iter: 13059 Cube/total_3D_loss: 1.146 total_loss: 1.967 BoxHead/loss_cls: 0.1084 BoxHead/loss_box_reg: 0.2078 Cube/loss_dims: 0.04137 Cube/loss_xy: 0.03094 Cube/loss_z: 0.07298 Cube/loss_pose: 0.2355 Cube/loss_joint: 0.5861 lr: 0.0214 max_mem: 28030M
+[02/26 19:15:11] d2.utils.events INFO: eta: 5:56:22 iter: 13079 Cube/total_3D_loss: 1.133 total_loss: 1.941 BoxHead/loss_cls: 0.1072 BoxHead/loss_box_reg: 0.1998 Cube/loss_dims: 0.043 Cube/loss_xy: 0.0307 Cube/loss_z: 0.07341 Cube/loss_pose: 0.2548 Cube/loss_joint: 0.592 lr: 0.0214 max_mem: 28030M
+[02/26 19:15:38] d2.utils.events INFO: eta: 5:56:55 iter: 13099 Cube/total_3D_loss: 1.143 total_loss: 1.968 BoxHead/loss_cls: 0.1081 BoxHead/loss_box_reg: 0.2146 Cube/loss_dims: 0.04225 Cube/loss_xy: 0.03069 Cube/loss_z: 0.07074 Cube/loss_pose: 0.2373 Cube/loss_joint: 0.5817 lr: 0.0214 max_mem: 28030M
+[02/26 19:16:05] d2.utils.events INFO: eta: 5:52:22 iter: 13119 Cube/total_3D_loss: 1.129 total_loss: 1.998 BoxHead/loss_cls: 0.1194 BoxHead/loss_box_reg: 0.2255 Cube/loss_dims: 0.04121 Cube/loss_xy: 0.03023 Cube/loss_z: 0.07106 Cube/loss_pose: 0.2384 Cube/loss_joint: 0.5765 lr: 0.0214 max_mem: 28030M
+[02/26 19:16:31] d2.utils.events INFO: eta: 5:47:56 iter: 13139 Cube/total_3D_loss: 1.138 total_loss: 1.98 BoxHead/loss_cls: 0.1135 BoxHead/loss_box_reg: 0.2135 Cube/loss_dims: 0.04206 Cube/loss_xy: 0.0304 Cube/loss_z: 0.07399 Cube/loss_pose: 0.242 Cube/loss_joint: 0.5919 lr: 0.0214 max_mem: 28030M
+[02/26 19:16:58] d2.utils.events INFO: eta: 5:50:17 iter: 13159 Cube/total_3D_loss: 1.147 total_loss: 1.987 BoxHead/loss_cls: 0.1113 BoxHead/loss_box_reg: 0.2132 Cube/loss_dims: 0.04276 Cube/loss_xy: 0.03014 Cube/loss_z: 0.07144 Cube/loss_pose: 0.2427 Cube/loss_joint: 0.5834 lr: 0.0214 max_mem: 28030M
+[02/26 19:17:25] d2.utils.events INFO: eta: 5:47:18 iter: 13179 Cube/total_3D_loss: 1.14 total_loss: 2.013 BoxHead/loss_cls: 0.112 BoxHead/loss_box_reg: 0.2101 Cube/loss_dims: 0.04051 Cube/loss_xy: 0.03036 Cube/loss_z: 0.07511 Cube/loss_pose: 0.236 Cube/loss_joint: 0.5833 lr: 0.0214 max_mem: 28030M
+[02/26 19:17:52] d2.utils.events INFO: eta: 5:49:31 iter: 13199 Cube/total_3D_loss: 1.12 total_loss: 1.962 BoxHead/loss_cls: 0.1117 BoxHead/loss_box_reg: 0.2113 Cube/loss_dims: 0.04136 Cube/loss_xy: 0.02987 Cube/loss_z: 0.07411 Cube/loss_pose: 0.2335 Cube/loss_joint: 0.5893 lr: 0.0214 max_mem: 28030M
+[02/26 19:18:19] d2.utils.events INFO: eta: 5:49:45 iter: 13219 Cube/total_3D_loss: 1.104 total_loss: 1.933 BoxHead/loss_cls: 0.1114 BoxHead/loss_box_reg: 0.2017 Cube/loss_dims: 0.04209 Cube/loss_xy: 0.03071 Cube/loss_z: 0.07138 Cube/loss_pose: 0.2337 Cube/loss_joint: 0.575 lr: 0.0214 max_mem: 28030M
+[02/26 19:18:46] d2.utils.events INFO: eta: 5:52:52 iter: 13239 Cube/total_3D_loss: 1.116 total_loss: 1.963 BoxHead/loss_cls: 0.1121 BoxHead/loss_box_reg: 0.2028 Cube/loss_dims: 0.04098 Cube/loss_xy: 0.031 Cube/loss_z: 0.07498 Cube/loss_pose: 0.2289 Cube/loss_joint: 0.5952 lr: 0.0214 max_mem: 28030M
+[02/26 19:19:13] d2.utils.events INFO: eta: 5:52:13 iter: 13259 Cube/total_3D_loss: 1.195 total_loss: 2.027 BoxHead/loss_cls: 0.1132 BoxHead/loss_box_reg: 0.2129 Cube/loss_dims: 0.04157 Cube/loss_xy: 0.02865 Cube/loss_z: 0.07532 Cube/loss_pose: 0.2315 Cube/loss_joint: 0.5865 lr: 0.0214 max_mem: 28030M
+[02/26 19:19:41] d2.utils.events INFO: eta: 5:56:32 iter: 13279 Cube/total_3D_loss: 1.128 total_loss: 1.937 BoxHead/loss_cls: 0.1133 BoxHead/loss_box_reg: 0.2075 Cube/loss_dims: 0.04212 Cube/loss_xy: 0.03006 Cube/loss_z: 0.07481 Cube/loss_pose: 0.2348 Cube/loss_joint: 0.5927 lr: 0.0214 max_mem: 28030M
+[02/26 19:20:08] d2.utils.events INFO: eta: 5:45:52 iter: 13299 Cube/total_3D_loss: 1.151 total_loss: 1.987 BoxHead/loss_cls: 0.1075 BoxHead/loss_box_reg: 0.2019 Cube/loss_dims: 0.04024 Cube/loss_xy: 0.03036 Cube/loss_z: 0.07407 Cube/loss_pose: 0.2344 Cube/loss_joint: 0.5906 lr: 0.0214 max_mem: 28030M
+[02/26 19:20:34] d2.utils.events INFO: eta: 5:45:09 iter: 13319 Cube/total_3D_loss: 1.153 total_loss: 1.98 BoxHead/loss_cls: 0.1061 BoxHead/loss_box_reg: 0.1968 Cube/loss_dims: 0.04242 Cube/loss_xy: 0.03075 Cube/loss_z: 0.07944 Cube/loss_pose: 0.2439 Cube/loss_joint: 0.6056 lr: 0.0214 max_mem: 28030M
+[02/26 19:21:01] d2.utils.events INFO: eta: 5:43:24 iter: 13339 Cube/total_3D_loss: 1.144 total_loss: 1.964 BoxHead/loss_cls: 0.1079 BoxHead/loss_box_reg: 0.1962 Cube/loss_dims: 0.04113 Cube/loss_xy: 0.03114 Cube/loss_z: 0.06999 Cube/loss_pose: 0.2359 Cube/loss_joint: 0.5825 lr: 0.0214 max_mem: 28030M
+[02/26 19:21:28] d2.utils.events INFO: eta: 5:44:30 iter: 13359 Cube/total_3D_loss: 1.139 total_loss: 1.987 BoxHead/loss_cls: 0.1077 BoxHead/loss_box_reg: 0.2002 Cube/loss_dims: 0.04012 Cube/loss_xy: 0.02979 Cube/loss_z: 0.07384 Cube/loss_pose: 0.2319 Cube/loss_joint: 0.5894 lr: 0.0214 max_mem: 28030M
+[02/26 19:21:55] d2.utils.events INFO: eta: 5:44:21 iter: 13379 Cube/total_3D_loss: 1.18 total_loss: 2.003 BoxHead/loss_cls: 0.1112 BoxHead/loss_box_reg: 0.2056 Cube/loss_dims: 0.04046 Cube/loss_xy: 0.03071 Cube/loss_z: 0.07054 Cube/loss_pose: 0.2392 Cube/loss_joint: 0.5766 lr: 0.0214 max_mem: 28030M
+[02/26 19:22:22] d2.utils.events INFO: eta: 5:46:39 iter: 13399 Cube/total_3D_loss: 1.146 total_loss: 1.992 BoxHead/loss_cls: 0.1116 BoxHead/loss_box_reg: 0.2058 Cube/loss_dims: 0.04117 Cube/loss_xy: 0.03087 Cube/loss_z: 0.07434 Cube/loss_pose: 0.235 Cube/loss_joint: 0.5996 lr: 0.0214 max_mem: 28030M
+[02/26 19:22:48] d2.utils.events INFO: eta: 5:42:19 iter: 13419 Cube/total_3D_loss: 1.145 total_loss: 2.034 BoxHead/loss_cls: 0.1159 BoxHead/loss_box_reg: 0.2088 Cube/loss_dims: 0.04116 Cube/loss_xy: 0.02943 Cube/loss_z: 0.07297 Cube/loss_pose: 0.2334 Cube/loss_joint: 0.5874 lr: 0.0214 max_mem: 28030M
+[02/26 19:23:15] d2.utils.events INFO: eta: 5:42:09 iter: 13439 Cube/total_3D_loss: 1.164 total_loss: 1.987 BoxHead/loss_cls: 0.1146 BoxHead/loss_box_reg: 0.2122 Cube/loss_dims: 0.04168 Cube/loss_xy: 0.02973 Cube/loss_z: 0.07407 Cube/loss_pose: 0.2286 Cube/loss_joint: 0.5886 lr: 0.0214 max_mem: 28030M
+[02/26 19:23:42] d2.utils.events INFO: eta: 5:43:00 iter: 13459 Cube/total_3D_loss: 1.11 total_loss: 1.937 BoxHead/loss_cls: 0.1113 BoxHead/loss_box_reg: 0.2002 Cube/loss_dims: 0.04144 Cube/loss_xy: 0.02993 Cube/loss_z: 0.07035 Cube/loss_pose: 0.2412 Cube/loss_joint: 0.5823 lr: 0.0214 max_mem: 28030M
+[02/26 19:24:09] d2.utils.events INFO: eta: 5:43:07 iter: 13479 Cube/total_3D_loss: 1.122 total_loss: 1.937 BoxHead/loss_cls: 0.1075 BoxHead/loss_box_reg: 0.2019 Cube/loss_dims: 0.04199 Cube/loss_xy: 0.03101 Cube/loss_z: 0.07027 Cube/loss_pose: 0.2331 Cube/loss_joint: 0.584 lr: 0.0214 max_mem: 28030M
+[02/26 19:24:36] d2.utils.events INFO: eta: 5:41:14 iter: 13499 Cube/total_3D_loss: 1.128 total_loss: 1.969 BoxHead/loss_cls: 0.1089 BoxHead/loss_box_reg: 0.2108 Cube/loss_dims: 0.04112 Cube/loss_xy: 0.03023 Cube/loss_z: 0.07232 Cube/loss_pose: 0.2326 Cube/loss_joint: 0.5879 lr: 0.0214 max_mem: 28030M
+[02/26 19:25:02] d2.utils.events INFO: eta: 5:38:10 iter: 13519 Cube/total_3D_loss: 1.092 total_loss: 1.929 BoxHead/loss_cls: 0.1133 BoxHead/loss_box_reg: 0.2069 Cube/loss_dims: 0.04027 Cube/loss_xy: 0.0309 Cube/loss_z: 0.07125 Cube/loss_pose: 0.2349 Cube/loss_joint: 0.5824 lr: 0.0214 max_mem: 28030M
+[02/26 19:25:30] d2.utils.events INFO: eta: 5:49:00 iter: 13539 Cube/total_3D_loss: 1.178 total_loss: 2.02 BoxHead/loss_cls: 0.1123 BoxHead/loss_box_reg: 0.2089 Cube/loss_dims: 0.04078 Cube/loss_xy: 0.03101 Cube/loss_z: 0.07926 Cube/loss_pose: 0.2417 Cube/loss_joint: 0.5994 lr: 0.0214 max_mem: 28030M
+[02/26 19:25:57] d2.utils.events INFO: eta: 5:44:57 iter: 13559 Cube/total_3D_loss: 1.149 total_loss: 1.972 BoxHead/loss_cls: 0.1121 BoxHead/loss_box_reg: 0.208 Cube/loss_dims: 0.04021 Cube/loss_xy: 0.03054 Cube/loss_z: 0.0737 Cube/loss_pose: 0.2306 Cube/loss_joint: 0.5935 lr: 0.0214 max_mem: 28030M
+[02/26 19:26:23] d2.utils.events INFO: eta: 5:38:28 iter: 13579 Cube/total_3D_loss: 1.199 total_loss: 2.016 BoxHead/loss_cls: 0.1125 BoxHead/loss_box_reg: 0.2092 Cube/loss_dims: 0.04201 Cube/loss_xy: 0.02909 Cube/loss_z: 0.07213 Cube/loss_pose: 0.237 Cube/loss_joint: 0.5825 lr: 0.0214 max_mem: 28030M
+[02/26 19:26:50] d2.utils.events INFO: eta: 5:41:06 iter: 13599 Cube/total_3D_loss: 1.095 total_loss: 1.97 BoxHead/loss_cls: 0.1092 BoxHead/loss_box_reg: 0.2114 Cube/loss_dims: 0.04203 Cube/loss_xy: 0.03021 Cube/loss_z: 0.07054 Cube/loss_pose: 0.2431 Cube/loss_joint: 0.5781 lr: 0.0214 max_mem: 28030M
+[02/26 19:27:17] d2.utils.events INFO: eta: 5:42:26 iter: 13619 Cube/total_3D_loss: 1.085 total_loss: 1.957 BoxHead/loss_cls: 0.1135 BoxHead/loss_box_reg: 0.2157 Cube/loss_dims: 0.04275 Cube/loss_xy: 0.03081 Cube/loss_z: 0.07052 Cube/loss_pose: 0.2389 Cube/loss_joint: 0.5733 lr: 0.0214 max_mem: 28030M
+[02/26 19:27:44] d2.utils.events INFO: eta: 5:38:05 iter: 13639 Cube/total_3D_loss: 1.117 total_loss: 1.973 BoxHead/loss_cls: 0.1097 BoxHead/loss_box_reg: 0.2047 Cube/loss_dims: 0.04171 Cube/loss_xy: 0.03081 Cube/loss_z: 0.07345 Cube/loss_pose: 0.2361 Cube/loss_joint: 0.5854 lr: 0.0214 max_mem: 28030M
+[02/26 19:28:11] d2.utils.events INFO: eta: 5:39:17 iter: 13659 Cube/total_3D_loss: 1.12 total_loss: 1.942 BoxHead/loss_cls: 0.1054 BoxHead/loss_box_reg: 0.204 Cube/loss_dims: 0.03997 Cube/loss_xy: 0.02867 Cube/loss_z: 0.07503 Cube/loss_pose: 0.2401 Cube/loss_joint: 0.5888 lr: 0.0214 max_mem: 28030M
+[02/26 19:28:38] d2.utils.events INFO: eta: 5:38:11 iter: 13679 Cube/total_3D_loss: 1.117 total_loss: 1.971 BoxHead/loss_cls: 0.11 BoxHead/loss_box_reg: 0.2077 Cube/loss_dims: 0.04167 Cube/loss_xy: 0.0318 Cube/loss_z: 0.07426 Cube/loss_pose: 0.2376 Cube/loss_joint: 0.5959 lr: 0.0214 max_mem: 28030M
+[02/26 19:29:05] d2.utils.events INFO: eta: 5:42:24 iter: 13699 Cube/total_3D_loss: 1.104 total_loss: 1.942 BoxHead/loss_cls: 0.1026 BoxHead/loss_box_reg: 0.2007 Cube/loss_dims: 0.04106 Cube/loss_xy: 0.03026 Cube/loss_z: 0.07261 Cube/loss_pose: 0.2328 Cube/loss_joint: 0.5921 lr: 0.0214 max_mem: 28030M
+[02/26 19:29:32] d2.utils.events INFO: eta: 5:37:11 iter: 13719 Cube/total_3D_loss: 1.15 total_loss: 1.988 BoxHead/loss_cls: 0.1041 BoxHead/loss_box_reg: 0.2089 Cube/loss_dims: 0.04051 Cube/loss_xy: 0.02943 Cube/loss_z: 0.07342 Cube/loss_pose: 0.2294 Cube/loss_joint: 0.5799 lr: 0.0214 max_mem: 28030M
+[02/26 19:29:59] d2.utils.events INFO: eta: 5:38:11 iter: 13739 Cube/total_3D_loss: 1.067 total_loss: 1.915 BoxHead/loss_cls: 0.1101 BoxHead/loss_box_reg: 0.2113 Cube/loss_dims: 0.04115 Cube/loss_xy: 0.03004 Cube/loss_z: 0.07384 Cube/loss_pose: 0.2253 Cube/loss_joint: 0.5823 lr: 0.0214 max_mem: 28030M
+[02/26 19:30:26] d2.utils.events INFO: eta: 5:36:39 iter: 13759 Cube/total_3D_loss: 1.134 total_loss: 1.956 BoxHead/loss_cls: 0.115 BoxHead/loss_box_reg: 0.2119 Cube/loss_dims: 0.04255 Cube/loss_xy: 0.03058 Cube/loss_z: 0.07438 Cube/loss_pose: 0.2336 Cube/loss_joint: 0.5918 lr: 0.0214 max_mem: 28030M
+[02/26 19:30:53] d2.utils.events INFO: eta: 5:37:25 iter: 13779 Cube/total_3D_loss: 1.124 total_loss: 1.932 BoxHead/loss_cls: 0.09934 BoxHead/loss_box_reg: 0.1927 Cube/loss_dims: 0.0403 Cube/loss_xy: 0.03008 Cube/loss_z: 0.07158 Cube/loss_pose: 0.237 Cube/loss_joint: 0.5715 lr: 0.0214 max_mem: 28030M
+[02/26 19:31:20] d2.utils.events INFO: eta: 5:37:23 iter: 13799 Cube/total_3D_loss: 1.095 total_loss: 1.935 BoxHead/loss_cls: 0.1051 BoxHead/loss_box_reg: 0.2038 Cube/loss_dims: 0.0403 Cube/loss_xy: 0.03047 Cube/loss_z: 0.072 Cube/loss_pose: 0.2348 Cube/loss_joint: 0.5822 lr: 0.0214 max_mem: 28030M
+[02/26 19:31:47] d2.utils.events INFO: eta: 5:37:09 iter: 13819 Cube/total_3D_loss: 1.173 total_loss: 1.984 BoxHead/loss_cls: 0.1098 BoxHead/loss_box_reg: 0.2053 Cube/loss_dims: 0.04187 Cube/loss_xy: 0.03085 Cube/loss_z: 0.07454 Cube/loss_pose: 0.237 Cube/loss_joint: 0.5848 lr: 0.0214 max_mem: 28030M
+[02/26 19:32:14] d2.utils.events INFO: eta: 5:37:43 iter: 13839 Cube/total_3D_loss: 1.164 total_loss: 1.97 BoxHead/loss_cls: 0.1142 BoxHead/loss_box_reg: 0.2057 Cube/loss_dims: 0.04256 Cube/loss_xy: 0.02903 Cube/loss_z: 0.0727 Cube/loss_pose: 0.2317 Cube/loss_joint: 0.5713 lr: 0.0214 max_mem: 28030M
+[02/26 19:32:41] d2.utils.events INFO: eta: 5:42:32 iter: 13859 Cube/total_3D_loss: 1.102 total_loss: 1.951 BoxHead/loss_cls: 0.1048 BoxHead/loss_box_reg: 0.2016 Cube/loss_dims: 0.04253 Cube/loss_xy: 0.03128 Cube/loss_z: 0.07064 Cube/loss_pose: 0.246 Cube/loss_joint: 0.5806 lr: 0.0214 max_mem: 28030M
+[02/26 19:33:08] d2.utils.events INFO: eta: 5:34:48 iter: 13879 Cube/total_3D_loss: 1.11 total_loss: 1.95 BoxHead/loss_cls: 0.1053 BoxHead/loss_box_reg: 0.2036 Cube/loss_dims: 0.04103 Cube/loss_xy: 0.03095 Cube/loss_z: 0.07153 Cube/loss_pose: 0.2323 Cube/loss_joint: 0.5836 lr: 0.0214 max_mem: 28030M
+[02/26 19:33:36] d2.utils.events INFO: eta: 5:39:12 iter: 13899 Cube/total_3D_loss: 1.165 total_loss: 1.995 BoxHead/loss_cls: 0.1061 BoxHead/loss_box_reg: 0.2019 Cube/loss_dims: 0.04045 Cube/loss_xy: 0.0303 Cube/loss_z: 0.07511 Cube/loss_pose: 0.2293 Cube/loss_joint: 0.5882 lr: 0.0214 max_mem: 28030M
+[02/26 19:34:02] d2.utils.events INFO: eta: 5:31:30 iter: 13919 Cube/total_3D_loss: 1.194 total_loss: 2.003 BoxHead/loss_cls: 0.1113 BoxHead/loss_box_reg: 0.2032 Cube/loss_dims: 0.04027 Cube/loss_xy: 0.03013 Cube/loss_z: 0.07228 Cube/loss_pose: 0.2411 Cube/loss_joint: 0.587 lr: 0.0214 max_mem: 28030M
+[02/26 19:34:29] d2.utils.events INFO: eta: 5:30:00 iter: 13939 Cube/total_3D_loss: 1.172 total_loss: 2.023 BoxHead/loss_cls: 0.1137 BoxHead/loss_box_reg: 0.2111 Cube/loss_dims: 0.0408 Cube/loss_xy: 0.02982 Cube/loss_z: 0.07828 Cube/loss_pose: 0.2371 Cube/loss_joint: 0.6027 lr: 0.0214 max_mem: 28030M
+[02/26 19:34:56] d2.utils.events INFO: eta: 5:30:04 iter: 13959 Cube/total_3D_loss: 1.099 total_loss: 1.947 BoxHead/loss_cls: 0.09703 BoxHead/loss_box_reg: 0.2047 Cube/loss_dims: 0.04007 Cube/loss_xy: 0.03131 Cube/loss_z: 0.07023 Cube/loss_pose: 0.2337 Cube/loss_joint: 0.5735 lr: 0.0214 max_mem: 28030M
+[02/26 19:35:22] d2.utils.events INFO: eta: 5:26:53 iter: 13979 Cube/total_3D_loss: 1.155 total_loss: 1.95 BoxHead/loss_cls: 0.1083 BoxHead/loss_box_reg: 0.2125 Cube/loss_dims: 0.04172 Cube/loss_xy: 0.03188 Cube/loss_z: 0.0746 Cube/loss_pose: 0.2426 Cube/loss_joint: 0.5961 lr: 0.0214 max_mem: 28030M
+[02/26 19:35:49] d2.utils.events INFO: eta: 5:31:17 iter: 13999 Cube/total_3D_loss: 1.128 total_loss: 1.959 BoxHead/loss_cls: 0.1114 BoxHead/loss_box_reg: 0.2088 Cube/loss_dims: 0.04012 Cube/loss_xy: 0.02869 Cube/loss_z: 0.07562 Cube/loss_pose: 0.2325 Cube/loss_joint: 0.5838 lr: 0.0214 max_mem: 28030M
+[02/26 19:36:16] d2.utils.events INFO: eta: 5:33:51 iter: 14019 Cube/total_3D_loss: 1.096 total_loss: 1.952 BoxHead/loss_cls: 0.1092 BoxHead/loss_box_reg: 0.2063 Cube/loss_dims: 0.04028 Cube/loss_xy: 0.03033 Cube/loss_z: 0.07608 Cube/loss_pose: 0.2414 Cube/loss_joint: 0.5961 lr: 0.0214 max_mem: 28030M
+[02/26 19:36:43] d2.utils.events INFO: eta: 5:25:41 iter: 14039 Cube/total_3D_loss: 1.095 total_loss: 1.977 BoxHead/loss_cls: 0.1116 BoxHead/loss_box_reg: 0.2069 Cube/loss_dims: 0.04068 Cube/loss_xy: 0.0297 Cube/loss_z: 0.07163 Cube/loss_pose: 0.236 Cube/loss_joint: 0.5775 lr: 0.0214 max_mem: 28030M
+[02/26 19:37:10] d2.utils.events INFO: eta: 5:32:25 iter: 14059 Cube/total_3D_loss: 1.125 total_loss: 1.972 BoxHead/loss_cls: 0.1051 BoxHead/loss_box_reg: 0.2064 Cube/loss_dims: 0.04091 Cube/loss_xy: 0.03056 Cube/loss_z: 0.07569 Cube/loss_pose: 0.2305 Cube/loss_joint: 0.5963 lr: 0.0214 max_mem: 28030M
+[02/26 19:37:36] d2.utils.events INFO: eta: 5:25:34 iter: 14079 Cube/total_3D_loss: 1.135 total_loss: 1.973 BoxHead/loss_cls: 0.1025 BoxHead/loss_box_reg: 0.2044 Cube/loss_dims: 0.04164 Cube/loss_xy: 0.03072 Cube/loss_z: 0.07187 Cube/loss_pose: 0.2313 Cube/loss_joint: 0.5933 lr: 0.0214 max_mem: 28030M
+[02/26 19:38:04] d2.utils.events INFO: eta: 5:35:23 iter: 14099 Cube/total_3D_loss: 1.128 total_loss: 1.95 BoxHead/loss_cls: 0.101 BoxHead/loss_box_reg: 0.1941 Cube/loss_dims: 0.04089 Cube/loss_xy: 0.02985 Cube/loss_z: 0.07871 Cube/loss_pose: 0.2303 Cube/loss_joint: 0.5977 lr: 0.0214 max_mem: 28030M
+[02/26 19:38:30] d2.utils.events INFO: eta: 5:26:55 iter: 14119 Cube/total_3D_loss: 1.141 total_loss: 1.973 BoxHead/loss_cls: 0.1013 BoxHead/loss_box_reg: 0.1975 Cube/loss_dims: 0.04022 Cube/loss_xy: 0.02884 Cube/loss_z: 0.07179 Cube/loss_pose: 0.2284 Cube/loss_joint: 0.5836 lr: 0.0214 max_mem: 28030M
+[02/26 19:38:57] d2.utils.events INFO: eta: 5:24:44 iter: 14139 Cube/total_3D_loss: 1.123 total_loss: 1.943 BoxHead/loss_cls: 0.1075 BoxHead/loss_box_reg: 0.2105 Cube/loss_dims: 0.04149 Cube/loss_xy: 0.03067 Cube/loss_z: 0.07207 Cube/loss_pose: 0.2422 Cube/loss_joint: 0.5942 lr: 0.0214 max_mem: 28030M
+[02/26 19:39:24] d2.utils.events INFO: eta: 5:26:20 iter: 14159 Cube/total_3D_loss: 1.129 total_loss: 1.882 BoxHead/loss_cls: 0.0937 BoxHead/loss_box_reg: 0.1879 Cube/loss_dims: 0.04276 Cube/loss_xy: 0.02918 Cube/loss_z: 0.06975 Cube/loss_pose: 0.2382 Cube/loss_joint: 0.5707 lr: 0.0214 max_mem: 28030M
+[02/26 19:39:51] d2.utils.events INFO: eta: 5:29:41 iter: 14179 Cube/total_3D_loss: 1.137 total_loss: 1.928 BoxHead/loss_cls: 0.1015 BoxHead/loss_box_reg: 0.1926 Cube/loss_dims: 0.04172 Cube/loss_xy: 0.03155 Cube/loss_z: 0.07182 Cube/loss_pose: 0.2368 Cube/loss_joint: 0.5893 lr: 0.0214 max_mem: 28030M
+[02/26 19:40:17] d2.utils.events INFO: eta: 5:26:26 iter: 14199 Cube/total_3D_loss: 1.109 total_loss: 1.937 BoxHead/loss_cls: 0.1013 BoxHead/loss_box_reg: 0.1927 Cube/loss_dims: 0.04174 Cube/loss_xy: 0.03155 Cube/loss_z: 0.07251 Cube/loss_pose: 0.2347 Cube/loss_joint: 0.5815 lr: 0.0214 max_mem: 28030M
+[02/26 19:40:44] d2.utils.events INFO: eta: 5:23:02 iter: 14219 Cube/total_3D_loss: 1.112 total_loss: 1.932 BoxHead/loss_cls: 0.09887 BoxHead/loss_box_reg: 0.1863 Cube/loss_dims: 0.04189 Cube/loss_xy: 0.03049 Cube/loss_z: 0.07092 Cube/loss_pose: 0.2481 Cube/loss_joint: 0.5879 lr: 0.0214 max_mem: 28030M
+[02/26 19:41:11] d2.utils.events INFO: eta: 5:24:43 iter: 14239 Cube/total_3D_loss: 1.138 total_loss: 1.959 BoxHead/loss_cls: 0.1011 BoxHead/loss_box_reg: 0.1984 Cube/loss_dims: 0.04004 Cube/loss_xy: 0.03085 Cube/loss_z: 0.07365 Cube/loss_pose: 0.2384 Cube/loss_joint: 0.5819 lr: 0.0214 max_mem: 28030M
+[02/26 19:41:37] d2.utils.events INFO: eta: 5:23:19 iter: 14259 Cube/total_3D_loss: 1.077 total_loss: 1.926 BoxHead/loss_cls: 0.1119 BoxHead/loss_box_reg: 0.2143 Cube/loss_dims: 0.04174 Cube/loss_xy: 0.02884 Cube/loss_z: 0.07405 Cube/loss_pose: 0.2268 Cube/loss_joint: 0.582 lr: 0.0214 max_mem: 28030M
+[02/26 19:42:04] d2.utils.events INFO: eta: 5:24:57 iter: 14279 Cube/total_3D_loss: 1.116 total_loss: 1.979 BoxHead/loss_cls: 0.1106 BoxHead/loss_box_reg: 0.2062 Cube/loss_dims: 0.04241 Cube/loss_xy: 0.03087 Cube/loss_z: 0.07432 Cube/loss_pose: 0.2291 Cube/loss_joint: 0.5927 lr: 0.0214 max_mem: 28030M
+[02/26 19:42:31] d2.utils.events INFO: eta: 5:24:36 iter: 14299 Cube/total_3D_loss: 1.135 total_loss: 1.979 BoxHead/loss_cls: 0.1167 BoxHead/loss_box_reg: 0.2213 Cube/loss_dims: 0.04101 Cube/loss_xy: 0.03008 Cube/loss_z: 0.07519 Cube/loss_pose: 0.2287 Cube/loss_joint: 0.5883 lr: 0.0214 max_mem: 28030M
+[02/26 19:42:58] d2.utils.events INFO: eta: 5:24:41 iter: 14319 Cube/total_3D_loss: 1.131 total_loss: 1.964 BoxHead/loss_cls: 0.1072 BoxHead/loss_box_reg: 0.2096 Cube/loss_dims: 0.04202 Cube/loss_xy: 0.0302 Cube/loss_z: 0.07308 Cube/loss_pose: 0.2401 Cube/loss_joint: 0.5875 lr: 0.0214 max_mem: 28030M
+[02/26 19:43:25] d2.utils.events INFO: eta: 5:27:21 iter: 14339 Cube/total_3D_loss: 1.123 total_loss: 1.939 BoxHead/loss_cls: 0.105 BoxHead/loss_box_reg: 0.2058 Cube/loss_dims: 0.04005 Cube/loss_xy: 0.02938 Cube/loss_z: 0.07229 Cube/loss_pose: 0.2299 Cube/loss_joint: 0.5795 lr: 0.0214 max_mem: 28030M
+[02/26 19:43:52] d2.utils.events INFO: eta: 5:20:50 iter: 14359 Cube/total_3D_loss: 1.128 total_loss: 1.933 BoxHead/loss_cls: 0.1009 BoxHead/loss_box_reg: 0.2011 Cube/loss_dims: 0.04232 Cube/loss_xy: 0.03018 Cube/loss_z: 0.07284 Cube/loss_pose: 0.2414 Cube/loss_joint: 0.5834 lr: 0.0214 max_mem: 28030M
+[02/26 19:44:19] d2.utils.events INFO: eta: 5:20:23 iter: 14379 Cube/total_3D_loss: 1.108 total_loss: 1.912 BoxHead/loss_cls: 0.09752 BoxHead/loss_box_reg: 0.2009 Cube/loss_dims: 0.04086 Cube/loss_xy: 0.03049 Cube/loss_z: 0.07191 Cube/loss_pose: 0.2431 Cube/loss_joint: 0.5854 lr: 0.0214 max_mem: 28030M
+[02/26 19:44:45] cubercnn INFO: Starting test for iteration 14400
+[02/26 19:44:53] cubercnn.data.datasets INFO: Loading datasets/Omni3D/SUNRGBD_test.json takes 2.14 seconds.
+[02/26 19:44:53] cubercnn.data.datasets INFO: Loaded 5050 images in Omni3D format from datasets/Omni3D/SUNRGBD_test.json
+[02/26 19:44:57] cubercnn.data.datasets INFO: Filtered out 0/5050 images without valid annotations
+[02/26 19:44:57] d2.data.dataset_mapper INFO: [DatasetMapper] Augmentations used in inference: [ResizeShortestEdge(short_edge_length=(512, 512), max_size=4096, sample_style='choice')]
+[02/26 19:44:57] d2.data.common INFO: Serializing the dataset using:
+[02/26 19:44:57] d2.data.common INFO: Serializing 5050 elements to byte tensors and concatenating them all ...
+[02/26 19:44:57] d2.data.common INFO: Serialized dataset takes 20.13 MiB
+[02/26 19:44:57] cubercnn.evaluation.omni3d_evaluation INFO: Start inference on 5050 batches
+[02/26 19:44:58] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 11/5050. Dataloading: 0.0004 s/iter. Inference: 0.0254 s/iter. Eval: 0.0008 s/iter. Total: 0.0267 s/iter. ETA=0:02:14
+[02/26 19:45:03] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 211/5050. Dataloading: 0.0007 s/iter. Inference: 0.0233 s/iter. Eval: 0.0010 s/iter. Total: 0.0251 s/iter. ETA=0:02:01
+[02/26 19:45:08] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 420/5050. Dataloading: 0.0007 s/iter. Inference: 0.0228 s/iter. Eval: 0.0009 s/iter. Total: 0.0245 s/iter. ETA=0:01:53
+[02/26 19:45:13] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 632/5050. Dataloading: 0.0007 s/iter. Inference: 0.0226 s/iter. Eval: 0.0009 s/iter. Total: 0.0243 s/iter. ETA=0:01:47
+[02/26 19:45:18] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 843/5050. Dataloading: 0.0007 s/iter. Inference: 0.0225 s/iter. Eval: 0.0009 s/iter. Total: 0.0241 s/iter. ETA=0:01:41
+[02/26 19:45:23] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 1022/5050. Dataloading: 0.0007 s/iter. Inference: 0.0224 s/iter. Eval: 0.0016 s/iter. Total: 0.0248 s/iter. ETA=0:01:39
+[02/26 19:45:28] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 1233/5050. Dataloading: 0.0007 s/iter. Inference: 0.0224 s/iter. Eval: 0.0015 s/iter. Total: 0.0246 s/iter. ETA=0:01:34
+[02/26 19:45:33] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 1444/5050. Dataloading: 0.0007 s/iter. Inference: 0.0223 s/iter. Eval: 0.0014 s/iter. Total: 0.0245 s/iter. ETA=0:01:28
+[02/26 19:45:38] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 1656/5050. Dataloading: 0.0007 s/iter. Inference: 0.0223 s/iter. Eval: 0.0013 s/iter. Total: 0.0244 s/iter. ETA=0:01:22
+[02/26 19:45:43] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 1871/5050. Dataloading: 0.0007 s/iter. Inference: 0.0222 s/iter. Eval: 0.0013 s/iter. Total: 0.0243 s/iter. ETA=0:01:17
+[02/26 19:45:48] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 2042/5050. Dataloading: 0.0008 s/iter. Inference: 0.0222 s/iter. Eval: 0.0017 s/iter. Total: 0.0247 s/iter. ETA=0:01:14
+[02/26 19:45:53] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 2256/5050. Dataloading: 0.0008 s/iter. Inference: 0.0221 s/iter. Eval: 0.0016 s/iter. Total: 0.0246 s/iter. ETA=0:01:08
+[02/26 19:45:58] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 2473/5050. Dataloading: 0.0008 s/iter. Inference: 0.0221 s/iter. Eval: 0.0015 s/iter. Total: 0.0244 s/iter. ETA=0:01:02
+[02/26 19:46:03] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 2689/5050. Dataloading: 0.0008 s/iter. Inference: 0.0220 s/iter. Eval: 0.0015 s/iter. Total: 0.0243 s/iter. ETA=0:00:57
+[02/26 19:46:08] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 2890/5050. Dataloading: 0.0009 s/iter. Inference: 0.0220 s/iter. Eval: 0.0014 s/iter. Total: 0.0244 s/iter. ETA=0:00:52
+[02/26 19:46:13] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 3105/5050. Dataloading: 0.0009 s/iter. Inference: 0.0220 s/iter. Eval: 0.0014 s/iter. Total: 0.0243 s/iter. ETA=0:00:47
+[02/26 19:46:18] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 3320/5050. Dataloading: 0.0009 s/iter. Inference: 0.0220 s/iter. Eval: 0.0014 s/iter. Total: 0.0242 s/iter. ETA=0:00:41
+[02/26 19:46:23] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 3494/5050. Dataloading: 0.0008 s/iter. Inference: 0.0220 s/iter. Eval: 0.0016 s/iter. Total: 0.0245 s/iter. ETA=0:00:38
+[02/26 19:46:28] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 3708/5050. Dataloading: 0.0008 s/iter. Inference: 0.0220 s/iter. Eval: 0.0016 s/iter. Total: 0.0244 s/iter. ETA=0:00:32
+[02/26 19:46:33] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 3922/5050. Dataloading: 0.0008 s/iter. Inference: 0.0220 s/iter. Eval: 0.0015 s/iter. Total: 0.0244 s/iter. ETA=0:00:27
+[02/26 19:46:38] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 4138/5050. Dataloading: 0.0008 s/iter. Inference: 0.0219 s/iter. Eval: 0.0015 s/iter. Total: 0.0243 s/iter. ETA=0:00:22
+[02/26 19:46:43] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 4355/5050. Dataloading: 0.0008 s/iter. Inference: 0.0219 s/iter. Eval: 0.0015 s/iter. Total: 0.0242 s/iter. ETA=0:00:16
+[02/26 19:46:48] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 4568/5050. Dataloading: 0.0008 s/iter. Inference: 0.0219 s/iter. Eval: 0.0014 s/iter. Total: 0.0242 s/iter. ETA=0:00:11
+[02/26 19:46:53] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 4778/5050. Dataloading: 0.0008 s/iter. Inference: 0.0219 s/iter. Eval: 0.0014 s/iter. Total: 0.0242 s/iter. ETA=0:00:06
+[02/26 19:46:58] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 4994/5050. Dataloading: 0.0008 s/iter. Inference: 0.0219 s/iter. Eval: 0.0014 s/iter. Total: 0.0241 s/iter. ETA=0:00:01
+[02/26 19:46:59] cubercnn.evaluation.omni3d_evaluation INFO: Total inference time: 0:02:01.810724 (0.024145 s / iter per device, on 1 devices)
+[02/26 19:46:59] cubercnn.evaluation.omni3d_evaluation INFO: Total inference pure compute time: 0:01:50 (0.021927 s / iter per device, on 1 devices)
+[02/26 19:47:09] cubercnn.evaluation.omni3d_evaluation INFO: Preparing results for COCO format ...
+[02/26 19:47:09] cubercnn.evaluation.omni3d_evaluation INFO: Saving results to output/Baseline_sgd/inference/iter_14400/SUNRGBD_test/omni_instances_results.json
+[02/26 19:47:13] cubercnn.evaluation.omni3d_evaluation INFO: Evaluating predictions with official COCO API...
+[02/26 19:48:07] cubercnn.evaluation.omni3d_evaluation INFO: Evaluation results for bbox in 2D mode:
+| AP | AP50 | AP75 | AP95 | APs | APm | APl |
+|:------:|:------:|:------:|:------:|:-----:|:-----:|:------:|
+| 14.350 | 29.201 | 12.684 | 0.157 | 0.000 | 3.340 | 15.312 |
+[02/26 19:48:07] cubercnn.evaluation.omni3d_evaluation INFO: Per-category bbox AP in 2D mode:
+| category | AP | category | AP | category | AP |
+|:-------------|:-------|:------------|:-------|:-----------|:-------|
+| bicycle | 7.145 | books | 0.853 | bottle | 3.746 |
+| chair | 44.366 | cup | 2.369 | laptop | 8.586 |
+| shoes | 0.008 | towel | 3.155 | blinds | 6.029 |
+| window | 0.594 | lamp | 25.103 | shelves | 4.302 |
+| mirror | 7.935 | sink | 19.677 | cabinet | 12.227 |
+| bathtub | 39.513 | door | 1.287 | toilet | 48.195 |
+| desk | 11.440 | box | 3.123 | bookcase | 22.193 |
+| picture | 2.012 | table | 29.640 | counter | 16.288 |
+| bed | 45.432 | night stand | 35.723 | pillow | 11.147 |
+| sofa | 42.646 | television | 14.947 | floor mat | 0.503 |
+| curtain | 8.742 | clothes | 0.390 | stationery | 1.492 |
+| refrigerator | 20.230 | bin | 31.827 | stove | 8.641 |
+| oven | 3.330 | machine | 0.453 | | |
+[02/26 19:48:07] cubercnn.evaluation.omni3d_evaluation INFO: Evaluation results for bbox in 3D mode:
+| AP | AP15 | AP25 | AP50 | APn | APm | APf |
+|:------:|:------:|:------:|:------:|:------:|:-----:|:-----:|
+| 12.697 | 18.485 | 13.547 | 3.480 | 12.697 | nan | nan |
+[02/26 19:48:07] cubercnn.evaluation.omni3d_evaluation INFO: Some metrics cannot be computed and is shown as NaN.
+[02/26 19:48:07] cubercnn.evaluation.omni3d_evaluation INFO: Per-category bbox AP in 3D mode:
+| category | AP | category | AP | category | AP |
+|:-------------|:-------|:------------|:-------|:-----------|:-------|
+| bicycle | 11.867 | books | 0.298 | bottle | 0.516 |
+| chair | 47.222 | cup | 0.829 | laptop | 5.328 |
+| shoes | 0.023 | towel | 1.494 | blinds | 0.223 |
+| window | 0.000 | lamp | 9.555 | shelves | 2.984 |
+| mirror | 0.405 | sink | 18.566 | cabinet | 9.861 |
+| bathtub | 48.422 | door | 0.272 | toilet | 61.205 |
+| desk | 14.736 | box | 1.302 | bookcase | 6.999 |
+| picture | 0.045 | table | 31.715 | counter | 19.286 |
+| bed | 61.153 | night stand | 25.734 | pillow | 5.388 |
+| sofa | 43.608 | television | 3.539 | floor mat | 0.000 |
+| curtain | 1.399 | clothes | 0.269 | stationery | 0.191 |
+| refrigerator | 17.028 | bin | 13.901 | stove | 10.568 |
+| oven | 6.221 | machine | 0.315 | | |
+[02/26 19:48:19] cubercnn.evaluation.omni3d_evaluation INFO:
+SUNRGBD_test iter=14400 mode=2D Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.143
+SUNRGBD_test iter=14400 mode=2D Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.292
+SUNRGBD_test iter=14400 mode=2D Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.127
+SUNRGBD_test iter=14400 mode=2D Average Precision (AP) @[ IoU=0.95 | area= all | maxDets=100 ] = 0.002
+SUNRGBD_test iter=14400 mode=2D Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = 0.000
+SUNRGBD_test iter=14400 mode=2D Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.033
+SUNRGBD_test iter=14400 mode=2D Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.153
+SUNRGBD_test iter=14400 mode=2D Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.243
+SUNRGBD_test iter=14400 mode=2D Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.309
+SUNRGBD_test iter=14400 mode=2D Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.310
+SUNRGBD_test iter=14400 mode=2D Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = 0.000
+SUNRGBD_test iter=14400 mode=2D Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.117
+SUNRGBD_test iter=14400 mode=2D Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.331
+[02/26 19:48:19] cubercnn.evaluation.omni3d_evaluation INFO:
+SUNRGBD_test iter=14400 mode=3D Average Precision (AP) @[ IoU=0.05:0.50 | depth= all | maxDets=100 ] = 0.127
+SUNRGBD_test iter=14400 mode=3D Average Precision (AP) @[ IoU=0.15 | depth= all | maxDets=100 ] = 0.185
+SUNRGBD_test iter=14400 mode=3D Average Precision (AP) @[ IoU=0.25 | depth= all | maxDets=100 ] = 0.135
+SUNRGBD_test iter=14400 mode=3D Average Precision (AP) @[ IoU=0.50 | depth= all | maxDets=100 ] = 0.035
+SUNRGBD_test iter=14400 mode=3D Average Precision (AP) @[ IoU=0.05:0.50 | depth= near | maxDets=100 ] = 0.127
+SUNRGBD_test iter=14400 mode=3D Average Precision (AP) @[ IoU=0.05:0.50 | depth=medium | maxDets=100 ] = -1.000
+SUNRGBD_test iter=14400 mode=3D Average Precision (AP) @[ IoU=0.05:0.50 | depth= far | maxDets=100 ] = -1.000
+SUNRGBD_test iter=14400 mode=3D Average Recall (AR) @[ IoU=0.05:0.50 | depth= all | maxDets= 1 ] = 0.219
+SUNRGBD_test iter=14400 mode=3D Average Recall (AR) @[ IoU=0.05:0.50 | depth= all | maxDets= 10 ] = 0.283
+SUNRGBD_test iter=14400 mode=3D Average Recall (AR) @[ IoU=0.05:0.50 | depth= all | maxDets=100 ] = 0.284
+SUNRGBD_test iter=14400 mode=3D Average Recall (AR) @[ IoU=0.05:0.50 | depth= near | maxDets=100 ] = 0.284
+SUNRGBD_test iter=14400 mode=3D Average Recall (AR) @[ IoU=0.05:0.50 | depth=medium | maxDets=100 ] = -1.000
+SUNRGBD_test iter=14400 mode=3D Average Recall (AR) @[ IoU=0.05:0.50 | depth= far | maxDets=100 ] = -1.000
+[02/26 19:48:19] cubercnn.vis.logperf INFO: Performance for each of 38 categories on SUNRGBD_test:
+| category | AP2D | AP3D | category | AP2D | AP3D | category | AP2D | AP3D |
+|:----------:|:---------|:----------|:-----------:|:---------|:---------|:------------:|:-----------|:----------|
+| chair | 44.3663 | 47.2217 | table | 29.6396 | 31.7145 | cabinet | 12.227 | 9.86082 |
+| lamp | 25.1034 | 9.55508 | books | 0.852513 | 0.297637 | sofa | 42.6458 | 43.6083 |
+| picture | 2.01191 | 0.0451782 | window | 0.594059 | 0 | pillow | 11.1475 | 5.38778 |
+| door | 1.28655 | 0.272158 | blinds | 6.02946 | 0.22349 | sink | 19.677 | 18.5663 |
+| shelves | 4.30167 | 2.98448 | television | 14.9467 | 3.53935 | shoes | 0.00780808 | 0.0228023 |
+| cup | 2.36916 | 0.828591 | bottle | 3.74577 | 0.516237 | bookcase | 22.1928 | 6.9993 |
+| laptop | 8.58599 | 5.32837 | desk | 11.4396 | 14.7357 | floor mat | 0.502666 | 0 |
+| mirror | 7.93483 | 0.404975 | counter | 16.2879 | 19.2859 | bicycle | 7.14496 | 11.8669 |
+| toilet | 48.1954 | 61.2046 | bed | 45.4324 | 61.1533 | refrigerator | 20.2297 | 17.0285 |
+| box | 3.12279 | 1.30223 | oven | 3.33028 | 6.22135 | clothes | 0.389581 | 0.268861 |
+| towel | 3.15533 | 1.49385 | night stand | 35.7227 | 25.7343 | stove | 8.64052 | 10.5684 |
+| machine | 0.453088 | 0.315269 | stationery | 1.49157 | 0.190945 | bathtub | 39.5126 | 48.4225 |
+| curtain | 8.74158 | 1.39944 | bin | 31.8269 | 13.9014 | | | |
+[02/26 19:48:35] cubercnn INFO: SUNRGBD_testiter=14400, xy(28.62), z(0.29), whl(0.18, 0.10, 0.12), ry(2.15)
+
+[02/26 19:48:41] cubercnn.vis.logperf INFO: Performance for each of 38 categories on :
+| category | AP2D | AP3D | category | AP2D | AP3D | category | AP2D | AP3D |
+|:----------:|:---------|:----------|:-----------:|:---------|:---------|:------------:|:-----------|:----------|
+| chair | 44.3663 | 47.2217 | table | 29.6396 | 31.7145 | cabinet | 12.227 | 9.86082 |
+| lamp | 25.1034 | 9.55508 | books | 0.852513 | 0.297637 | sofa | 42.6458 | 43.6083 |
+| picture | 2.01191 | 0.0451782 | window | 0.594059 | 0 | pillow | 11.1475 | 5.38778 |
+| door | 1.28655 | 0.272158 | blinds | 6.02946 | 0.22349 | sink | 19.677 | 18.5663 |
+| shelves | 4.30167 | 2.98448 | television | 14.9467 | 3.53935 | shoes | 0.00780808 | 0.0228023 |
+| cup | 2.36916 | 0.828591 | bottle | 3.74577 | 0.516237 | bookcase | 22.1928 | 6.9993 |
+| laptop | 8.58599 | 5.32837 | desk | 11.4396 | 14.7357 | floor mat | 0.502666 | 0 |
+| mirror | 7.93483 | 0.404975 | counter | 16.2879 | 19.2859 | bicycle | 7.14496 | 11.8669 |
+| toilet | 48.1954 | 61.2046 | bed | 45.4324 | 61.1533 | refrigerator | 20.2297 | 17.0285 |
+| box | 3.12279 | 1.30223 | oven | 3.33028 | 6.22135 | clothes | 0.389581 | 0.268861 |
+| towel | 3.15533 | 1.49385 | night stand | 35.7227 | 25.7343 | stove | 8.64052 | 10.5684 |
+| machine | 0.453088 | 0.315269 | stationery | 1.49157 | 0.190945 | bathtub | 39.5126 | 48.4225 |
+| curtain | 8.74158 | 1.39944 | bin | 31.8269 | 13.9014 | | | |
+[02/26 19:48:41] cubercnn.vis.logperf INFO: Per-dataset performance analysis on test set:
++--------------+----------+---------+---------+-----------+-----------+-----------+----------+----------+----------+
+| Dataset | #iters | AP2D | AP3D | AP3D@15 | AP3D@25 | AP3D@50 | AP3D-N | AP3D-M | AP3D-F |
++==============+==========+=========+=========+===========+===========+===========+==========+==========+==========+
+| SUNRGBD_test | 14400 | 14.3496 | 12.6966 | 18.4853 | 13.547 | 3.47967 | 12.6966 | nan | nan |
++--------------+----------+---------+---------+-----------+-----------+-----------+----------+----------+----------+
+| | 14400 | 14.3496 | 12.6966 | 18.4853 | 13.547 | 3.47967 | 12.6966 | nan | nan |
++--------------+----------+---------+---------+-----------+-----------+-----------+----------+----------+----------+
+[02/26 19:48:41] cubercnn.vis.logperf INFO: Omni3D performance on test set. The numbers below should be used to compare to others approaches on Omni3D, such as Cube R-CNN
+[02/26 19:48:41] cubercnn.vis.logperf INFO: Performance on Omni3D:
++--------------+----------+---------+---------+
+| Dataset | #iters | AP2D | AP3D |
++==============+==========+=========+=========+
+| SUNRGBD_test | 14400 | 14.3496 | 12.6966 |
++--------------+----------+---------+---------+
+| Omni3D_Out | 14400 | nan | nan |
++--------------+----------+---------+---------+
+| Omni3D_In | 14400 | 14.3496 | 12.6966 |
++--------------+----------+---------+---------+
+| Omni3D | 14400 | nan | nan |
++--------------+----------+---------+---------+
+[02/26 19:48:43] d2.utils.events INFO: eta: 2 days, 4:48:26 iter: 14399 Cube/total_3D_loss: 1.06 total_loss: 1.923 BoxHead/loss_cls: 0.1109 BoxHead/loss_box_reg: 0.2167 Cube/loss_dims: 0.04248 Cube/loss_xy: 0.02904 Cube/loss_z: 0.07149 Cube/loss_pose: 0.2318 Cube/loss_joint: 0.5721 lr: 0.0214 max_mem: 28030M
+[02/26 19:49:09] d2.utils.events INFO: eta: 5:20:34 iter: 14419 Cube/total_3D_loss: 1.127 total_loss: 1.963 BoxHead/loss_cls: 0.1155 BoxHead/loss_box_reg: 0.2154 Cube/loss_dims: 0.04264 Cube/loss_xy: 0.03055 Cube/loss_z: 0.07129 Cube/loss_pose: 0.2355 Cube/loss_joint: 0.5749 lr: 0.0214 max_mem: 28030M
+[02/26 19:49:36] d2.utils.events INFO: eta: 5:20:08 iter: 14439 Cube/total_3D_loss: 1.146 total_loss: 1.989 BoxHead/loss_cls: 0.1089 BoxHead/loss_box_reg: 0.2201 Cube/loss_dims: 0.0401 Cube/loss_xy: 0.03025 Cube/loss_z: 0.07633 Cube/loss_pose: 0.2324 Cube/loss_joint: 0.5871 lr: 0.0214 max_mem: 28030M
+[02/26 19:50:03] d2.utils.events INFO: eta: 5:18:23 iter: 14459 Cube/total_3D_loss: 1.152 total_loss: 1.971 BoxHead/loss_cls: 0.1052 BoxHead/loss_box_reg: 0.2054 Cube/loss_dims: 0.04061 Cube/loss_xy: 0.02988 Cube/loss_z: 0.07657 Cube/loss_pose: 0.2332 Cube/loss_joint: 0.582 lr: 0.0214 max_mem: 28030M
+[02/26 19:50:29] d2.utils.events INFO: eta: 5:17:27 iter: 14479 Cube/total_3D_loss: 1.131 total_loss: 1.962 BoxHead/loss_cls: 0.1127 BoxHead/loss_box_reg: 0.2116 Cube/loss_dims: 0.04154 Cube/loss_xy: 0.03089 Cube/loss_z: 0.07319 Cube/loss_pose: 0.2343 Cube/loss_joint: 0.5799 lr: 0.0214 max_mem: 28030M
+[02/26 19:50:56] d2.utils.events INFO: eta: 5:17:25 iter: 14499 Cube/total_3D_loss: 1.139 total_loss: 1.947 BoxHead/loss_cls: 0.09814 BoxHead/loss_box_reg: 0.1938 Cube/loss_dims: 0.03966 Cube/loss_xy: 0.02902 Cube/loss_z: 0.08065 Cube/loss_pose: 0.2244 Cube/loss_joint: 0.6141 lr: 0.0214 max_mem: 28030M
+[02/26 19:51:23] d2.utils.events INFO: eta: 5:21:01 iter: 14519 Cube/total_3D_loss: 1.149 total_loss: 1.992 BoxHead/loss_cls: 0.1068 BoxHead/loss_box_reg: 0.2138 Cube/loss_dims: 0.04061 Cube/loss_xy: 0.02979 Cube/loss_z: 0.07405 Cube/loss_pose: 0.2336 Cube/loss_joint: 0.5887 lr: 0.0214 max_mem: 28030M
+[02/26 19:51:50] d2.utils.events INFO: eta: 5:17:14 iter: 14539 Cube/total_3D_loss: 1.101 total_loss: 1.925 BoxHead/loss_cls: 0.1055 BoxHead/loss_box_reg: 0.2098 Cube/loss_dims: 0.04105 Cube/loss_xy: 0.03034 Cube/loss_z: 0.07074 Cube/loss_pose: 0.2347 Cube/loss_joint: 0.5776 lr: 0.0214 max_mem: 28030M
+[02/26 19:52:17] d2.utils.events INFO: eta: 5:22:59 iter: 14559 Cube/total_3D_loss: 1.091 total_loss: 1.89 BoxHead/loss_cls: 0.095 BoxHead/loss_box_reg: 0.1941 Cube/loss_dims: 0.04058 Cube/loss_xy: 0.0301 Cube/loss_z: 0.0706 Cube/loss_pose: 0.2414 Cube/loss_joint: 0.5826 lr: 0.0214 max_mem: 28030M
+[02/26 19:52:44] d2.utils.events INFO: eta: 5:16:24 iter: 14579 Cube/total_3D_loss: 1.126 total_loss: 1.916 BoxHead/loss_cls: 0.09818 BoxHead/loss_box_reg: 0.1849 Cube/loss_dims: 0.0414 Cube/loss_xy: 0.02869 Cube/loss_z: 0.07043 Cube/loss_pose: 0.2346 Cube/loss_joint: 0.5693 lr: 0.0214 max_mem: 28030M
+[02/26 19:53:10] d2.utils.events INFO: eta: 5:15:19 iter: 14599 Cube/total_3D_loss: 1.081 total_loss: 1.925 BoxHead/loss_cls: 0.1012 BoxHead/loss_box_reg: 0.2092 Cube/loss_dims: 0.04099 Cube/loss_xy: 0.02997 Cube/loss_z: 0.07243 Cube/loss_pose: 0.2359 Cube/loss_joint: 0.586 lr: 0.0214 max_mem: 28030M
+[02/26 19:53:37] d2.utils.events INFO: eta: 5:14:00 iter: 14619 Cube/total_3D_loss: 1.078 total_loss: 1.933 BoxHead/loss_cls: 0.1063 BoxHead/loss_box_reg: 0.2036 Cube/loss_dims: 0.04205 Cube/loss_xy: 0.02992 Cube/loss_z: 0.07812 Cube/loss_pose: 0.2358 Cube/loss_joint: 0.5958 lr: 0.0214 max_mem: 28030M
+[02/26 19:54:03] d2.utils.events INFO: eta: 5:12:57 iter: 14639 Cube/total_3D_loss: 1.091 total_loss: 1.939 BoxHead/loss_cls: 0.1064 BoxHead/loss_box_reg: 0.2088 Cube/loss_dims: 0.04198 Cube/loss_xy: 0.03018 Cube/loss_z: 0.07081 Cube/loss_pose: 0.2364 Cube/loss_joint: 0.5774 lr: 0.0214 max_mem: 28030M
+[02/26 19:54:30] d2.utils.events INFO: eta: 5:11:18 iter: 14659 Cube/total_3D_loss: 1.081 total_loss: 1.936 BoxHead/loss_cls: 0.108 BoxHead/loss_box_reg: 0.2122 Cube/loss_dims: 0.04261 Cube/loss_xy: 0.03057 Cube/loss_z: 0.07234 Cube/loss_pose: 0.2377 Cube/loss_joint: 0.5832 lr: 0.0214 max_mem: 28030M
+[02/26 19:54:56] d2.utils.events INFO: eta: 5:12:41 iter: 14679 Cube/total_3D_loss: 1.096 total_loss: 1.935 BoxHead/loss_cls: 0.1087 BoxHead/loss_box_reg: 0.2147 Cube/loss_dims: 0.04133 Cube/loss_xy: 0.02988 Cube/loss_z: 0.07375 Cube/loss_pose: 0.2401 Cube/loss_joint: 0.5866 lr: 0.0214 max_mem: 28030M
+[02/26 19:55:23] d2.utils.events INFO: eta: 5:08:30 iter: 14699 Cube/total_3D_loss: 1.135 total_loss: 1.969 BoxHead/loss_cls: 0.1108 BoxHead/loss_box_reg: 0.2151 Cube/loss_dims: 0.04143 Cube/loss_xy: 0.02981 Cube/loss_z: 0.07151 Cube/loss_pose: 0.2383 Cube/loss_joint: 0.571 lr: 0.0214 max_mem: 28030M
+[02/26 19:55:49] d2.utils.events INFO: eta: 5:15:17 iter: 14719 Cube/total_3D_loss: 1.09 total_loss: 1.973 BoxHead/loss_cls: 0.1147 BoxHead/loss_box_reg: 0.22 Cube/loss_dims: 0.04229 Cube/loss_xy: 0.02956 Cube/loss_z: 0.07397 Cube/loss_pose: 0.2352 Cube/loss_joint: 0.5847 lr: 0.0214 max_mem: 28030M
+[02/26 19:56:17] d2.utils.events INFO: eta: 5:27:17 iter: 14739 Cube/total_3D_loss: 1.102 total_loss: 1.944 BoxHead/loss_cls: 0.1058 BoxHead/loss_box_reg: 0.216 Cube/loss_dims: 0.04199 Cube/loss_xy: 0.03005 Cube/loss_z: 0.07201 Cube/loss_pose: 0.2326 Cube/loss_joint: 0.5801 lr: 0.0214 max_mem: 28030M
+[02/26 19:56:44] d2.utils.events INFO: eta: 5:10:51 iter: 14759 Cube/total_3D_loss: 1.093 total_loss: 1.944 BoxHead/loss_cls: 0.1123 BoxHead/loss_box_reg: 0.2187 Cube/loss_dims: 0.04078 Cube/loss_xy: 0.03029 Cube/loss_z: 0.07413 Cube/loss_pose: 0.2322 Cube/loss_joint: 0.597 lr: 0.0214 max_mem: 28030M
+[02/26 19:57:11] d2.utils.events INFO: eta: 5:11:16 iter: 14779 Cube/total_3D_loss: 1.144 total_loss: 1.98 BoxHead/loss_cls: 0.1133 BoxHead/loss_box_reg: 0.2201 Cube/loss_dims: 0.04177 Cube/loss_xy: 0.03078 Cube/loss_z: 0.07904 Cube/loss_pose: 0.2313 Cube/loss_joint: 0.6124 lr: 0.0214 max_mem: 28030M
+[02/26 19:57:37] d2.utils.events INFO: eta: 5:12:52 iter: 14799 Cube/total_3D_loss: 1.132 total_loss: 1.961 BoxHead/loss_cls: 0.1081 BoxHead/loss_box_reg: 0.212 Cube/loss_dims: 0.04153 Cube/loss_xy: 0.02903 Cube/loss_z: 0.07526 Cube/loss_pose: 0.2303 Cube/loss_joint: 0.5893 lr: 0.0214 max_mem: 28030M
+[02/26 19:58:04] d2.utils.events INFO: eta: 5:13:50 iter: 14819 Cube/total_3D_loss: 1.117 total_loss: 1.962 BoxHead/loss_cls: 0.1038 BoxHead/loss_box_reg: 0.2076 Cube/loss_dims: 0.04034 Cube/loss_xy: 0.02996 Cube/loss_z: 0.07349 Cube/loss_pose: 0.2262 Cube/loss_joint: 0.5887 lr: 0.0214 max_mem: 28030M
+[02/26 19:58:31] d2.utils.events INFO: eta: 5:10:18 iter: 14839 Cube/total_3D_loss: 1.135 total_loss: 1.979 BoxHead/loss_cls: 0.1038 BoxHead/loss_box_reg: 0.2104 Cube/loss_dims: 0.04252 Cube/loss_xy: 0.03003 Cube/loss_z: 0.07532 Cube/loss_pose: 0.2322 Cube/loss_joint: 0.5976 lr: 0.0214 max_mem: 28030M
+[02/26 19:58:58] d2.utils.events INFO: eta: 5:12:23 iter: 14859 Cube/total_3D_loss: 1.106 total_loss: 1.893 BoxHead/loss_cls: 0.1044 BoxHead/loss_box_reg: 0.2011 Cube/loss_dims: 0.0409 Cube/loss_xy: 0.02974 Cube/loss_z: 0.07313 Cube/loss_pose: 0.233 Cube/loss_joint: 0.5835 lr: 0.0214 max_mem: 28030M
+[02/26 19:59:25] d2.utils.events INFO: eta: 5:08:13 iter: 14879 Cube/total_3D_loss: 1.132 total_loss: 1.964 BoxHead/loss_cls: 0.1051 BoxHead/loss_box_reg: 0.1921 Cube/loss_dims: 0.04063 Cube/loss_xy: 0.02923 Cube/loss_z: 0.07739 Cube/loss_pose: 0.2331 Cube/loss_joint: 0.5875 lr: 0.0214 max_mem: 28030M
+[02/26 19:59:51] d2.utils.events INFO: eta: 5:08:53 iter: 14899 Cube/total_3D_loss: 1.116 total_loss: 1.953 BoxHead/loss_cls: 0.1063 BoxHead/loss_box_reg: 0.2065 Cube/loss_dims: 0.04171 Cube/loss_xy: 0.03019 Cube/loss_z: 0.07187 Cube/loss_pose: 0.2376 Cube/loss_joint: 0.5748 lr: 0.0214 max_mem: 28030M
+[02/26 20:00:18] d2.utils.events INFO: eta: 5:12:31 iter: 14919 Cube/total_3D_loss: 1.104 total_loss: 1.91 BoxHead/loss_cls: 0.1054 BoxHead/loss_box_reg: 0.2013 Cube/loss_dims: 0.04225 Cube/loss_xy: 0.03019 Cube/loss_z: 0.0718 Cube/loss_pose: 0.2482 Cube/loss_joint: 0.5844 lr: 0.0214 max_mem: 28030M
+[02/26 20:00:45] d2.utils.events INFO: eta: 5:13:06 iter: 14939 Cube/total_3D_loss: 1.153 total_loss: 1.973 BoxHead/loss_cls: 0.1109 BoxHead/loss_box_reg: 0.2161 Cube/loss_dims: 0.0417 Cube/loss_xy: 0.02957 Cube/loss_z: 0.07575 Cube/loss_pose: 0.2314 Cube/loss_joint: 0.5961 lr: 0.0214 max_mem: 28030M
+[02/26 20:01:12] d2.utils.events INFO: eta: 5:08:28 iter: 14959 Cube/total_3D_loss: 1.108 total_loss: 1.931 BoxHead/loss_cls: 0.09969 BoxHead/loss_box_reg: 0.2068 Cube/loss_dims: 0.04177 Cube/loss_xy: 0.02989 Cube/loss_z: 0.0752 Cube/loss_pose: 0.2352 Cube/loss_joint: 0.5828 lr: 0.0214 max_mem: 28030M
+[02/26 20:01:39] d2.utils.events INFO: eta: 5:07:04 iter: 14979 Cube/total_3D_loss: 1.155 total_loss: 1.979 BoxHead/loss_cls: 0.0968 BoxHead/loss_box_reg: 0.2032 Cube/loss_dims: 0.04076 Cube/loss_xy: 0.03152 Cube/loss_z: 0.07563 Cube/loss_pose: 0.228 Cube/loss_joint: 0.593 lr: 0.0214 max_mem: 28030M
+[02/26 20:02:06] d2.utils.events INFO: eta: 5:09:37 iter: 14999 Cube/total_3D_loss: 1.065 total_loss: 1.9 BoxHead/loss_cls: 0.1019 BoxHead/loss_box_reg: 0.2012 Cube/loss_dims: 0.0406 Cube/loss_xy: 0.02983 Cube/loss_z: 0.07252 Cube/loss_pose: 0.2375 Cube/loss_joint: 0.5797 lr: 0.0214 max_mem: 28030M
+[02/26 20:02:06] fvcore.common.checkpoint INFO: Saving checkpoint to output/Baseline_sgd/model_recent.pth
+[02/26 20:02:33] d2.utils.events INFO: eta: 5:15:34 iter: 15019 Cube/total_3D_loss: 1.127 total_loss: 1.942 BoxHead/loss_cls: 0.1015 BoxHead/loss_box_reg: 0.2034 Cube/loss_dims: 0.03972 Cube/loss_xy: 0.02984 Cube/loss_z: 0.07631 Cube/loss_pose: 0.2282 Cube/loss_joint: 0.5995 lr: 0.0214 max_mem: 28030M
+[02/26 20:03:00] d2.utils.events INFO: eta: 5:06:45 iter: 15039 Cube/total_3D_loss: 1.139 total_loss: 1.952 BoxHead/loss_cls: 0.09977 BoxHead/loss_box_reg: 0.1945 Cube/loss_dims: 0.04192 Cube/loss_xy: 0.02914 Cube/loss_z: 0.07724 Cube/loss_pose: 0.2391 Cube/loss_joint: 0.6076 lr: 0.0214 max_mem: 28030M
+[02/26 20:03:27] d2.utils.events INFO: eta: 5:06:29 iter: 15059 Cube/total_3D_loss: 1.138 total_loss: 1.98 BoxHead/loss_cls: 0.1113 BoxHead/loss_box_reg: 0.2107 Cube/loss_dims: 0.04129 Cube/loss_xy: 0.03003 Cube/loss_z: 0.07267 Cube/loss_pose: 0.2329 Cube/loss_joint: 0.5871 lr: 0.0214 max_mem: 28030M
+[02/26 20:03:54] d2.utils.events INFO: eta: 5:11:58 iter: 15079 Cube/total_3D_loss: 1.069 total_loss: 1.899 BoxHead/loss_cls: 0.1079 BoxHead/loss_box_reg: 0.1964 Cube/loss_dims: 0.04042 Cube/loss_xy: 0.02977 Cube/loss_z: 0.07341 Cube/loss_pose: 0.2359 Cube/loss_joint: 0.5855 lr: 0.0214 max_mem: 28030M
+[02/26 20:04:21] d2.utils.events INFO: eta: 5:05:27 iter: 15099 Cube/total_3D_loss: 1.1 total_loss: 1.954 BoxHead/loss_cls: 0.1073 BoxHead/loss_box_reg: 0.2044 Cube/loss_dims: 0.04047 Cube/loss_xy: 0.03019 Cube/loss_z: 0.07376 Cube/loss_pose: 0.2247 Cube/loss_joint: 0.5878 lr: 0.0214 max_mem: 28030M
+[02/26 20:04:48] d2.utils.events INFO: eta: 5:06:43 iter: 15119 Cube/total_3D_loss: 1.105 total_loss: 1.938 BoxHead/loss_cls: 0.1062 BoxHead/loss_box_reg: 0.2037 Cube/loss_dims: 0.04246 Cube/loss_xy: 0.03049 Cube/loss_z: 0.07266 Cube/loss_pose: 0.2372 Cube/loss_joint: 0.587 lr: 0.0214 max_mem: 28030M
+[02/26 20:05:14] d2.utils.events INFO: eta: 5:03:23 iter: 15139 Cube/total_3D_loss: 1.134 total_loss: 1.926 BoxHead/loss_cls: 0.1055 BoxHead/loss_box_reg: 0.2071 Cube/loss_dims: 0.04185 Cube/loss_xy: 0.03055 Cube/loss_z: 0.07293 Cube/loss_pose: 0.2308 Cube/loss_joint: 0.5892 lr: 0.0214 max_mem: 28030M
+[02/26 20:05:41] d2.utils.events INFO: eta: 5:09:07 iter: 15159 Cube/total_3D_loss: 1.122 total_loss: 1.979 BoxHead/loss_cls: 0.1153 BoxHead/loss_box_reg: 0.2086 Cube/loss_dims: 0.04092 Cube/loss_xy: 0.02974 Cube/loss_z: 0.07627 Cube/loss_pose: 0.2295 Cube/loss_joint: 0.5975 lr: 0.0214 max_mem: 28030M
+[02/26 20:06:08] d2.utils.events INFO: eta: 5:05:27 iter: 15179 Cube/total_3D_loss: 1.078 total_loss: 1.927 BoxHead/loss_cls: 0.1033 BoxHead/loss_box_reg: 0.1989 Cube/loss_dims: 0.04083 Cube/loss_xy: 0.0302 Cube/loss_z: 0.07188 Cube/loss_pose: 0.2328 Cube/loss_joint: 0.5729 lr: 0.0214 max_mem: 28030M
+[02/26 20:06:35] d2.utils.events INFO: eta: 5:03:12 iter: 15199 Cube/total_3D_loss: 1.04 total_loss: 1.866 BoxHead/loss_cls: 0.09986 BoxHead/loss_box_reg: 0.1979 Cube/loss_dims: 0.04218 Cube/loss_xy: 0.03047 Cube/loss_z: 0.06976 Cube/loss_pose: 0.235 Cube/loss_joint: 0.5797 lr: 0.0214 max_mem: 28030M
+[02/26 20:07:02] d2.utils.events INFO: eta: 5:02:12 iter: 15219 Cube/total_3D_loss: 1.107 total_loss: 1.9 BoxHead/loss_cls: 0.1032 BoxHead/loss_box_reg: 0.1998 Cube/loss_dims: 0.04209 Cube/loss_xy: 0.03106 Cube/loss_z: 0.07236 Cube/loss_pose: 0.2405 Cube/loss_joint: 0.5877 lr: 0.0214 max_mem: 28030M
+[02/26 20:07:29] d2.utils.events INFO: eta: 5:08:16 iter: 15239 Cube/total_3D_loss: 1.114 total_loss: 1.921 BoxHead/loss_cls: 0.1036 BoxHead/loss_box_reg: 0.2022 Cube/loss_dims: 0.04268 Cube/loss_xy: 0.03014 Cube/loss_z: 0.07101 Cube/loss_pose: 0.2354 Cube/loss_joint: 0.5715 lr: 0.0214 max_mem: 28030M
+[02/26 20:07:56] d2.utils.events INFO: eta: 5:01:23 iter: 15259 Cube/total_3D_loss: 1.103 total_loss: 1.981 BoxHead/loss_cls: 0.1035 BoxHead/loss_box_reg: 0.212 Cube/loss_dims: 0.04127 Cube/loss_xy: 0.0285 Cube/loss_z: 0.07485 Cube/loss_pose: 0.2311 Cube/loss_joint: 0.5864 lr: 0.0214 max_mem: 28030M
+[02/26 20:08:23] d2.utils.events INFO: eta: 5:01:49 iter: 15279 Cube/total_3D_loss: 1.105 total_loss: 1.957 BoxHead/loss_cls: 0.1095 BoxHead/loss_box_reg: 0.2134 Cube/loss_dims: 0.04121 Cube/loss_xy: 0.03086 Cube/loss_z: 0.07222 Cube/loss_pose: 0.2366 Cube/loss_joint: 0.5777 lr: 0.0214 max_mem: 28030M
+[02/26 20:08:50] d2.utils.events INFO: eta: 5:02:38 iter: 15299 Cube/total_3D_loss: 1.085 total_loss: 1.894 BoxHead/loss_cls: 0.0984 BoxHead/loss_box_reg: 0.2008 Cube/loss_dims: 0.04164 Cube/loss_xy: 0.03006 Cube/loss_z: 0.07181 Cube/loss_pose: 0.2309 Cube/loss_joint: 0.5868 lr: 0.0214 max_mem: 28030M
+[02/26 20:09:16] d2.utils.events INFO: eta: 5:00:50 iter: 15319 Cube/total_3D_loss: 1.098 total_loss: 1.931 BoxHead/loss_cls: 0.1088 BoxHead/loss_box_reg: 0.2035 Cube/loss_dims: 0.0408 Cube/loss_xy: 0.0292 Cube/loss_z: 0.0753 Cube/loss_pose: 0.2346 Cube/loss_joint: 0.5886 lr: 0.0214 max_mem: 28030M
+[02/26 20:09:43] d2.utils.events INFO: eta: 5:00:07 iter: 15339 Cube/total_3D_loss: 1.082 total_loss: 1.921 BoxHead/loss_cls: 0.1036 BoxHead/loss_box_reg: 0.2009 Cube/loss_dims: 0.04139 Cube/loss_xy: 0.02978 Cube/loss_z: 0.07557 Cube/loss_pose: 0.2405 Cube/loss_joint: 0.5912 lr: 0.0214 max_mem: 28030M
+[02/26 20:10:10] d2.utils.events INFO: eta: 5:01:37 iter: 15359 Cube/total_3D_loss: 1.073 total_loss: 1.869 BoxHead/loss_cls: 0.0968 BoxHead/loss_box_reg: 0.1976 Cube/loss_dims: 0.04082 Cube/loss_xy: 0.03023 Cube/loss_z: 0.07114 Cube/loss_pose: 0.2336 Cube/loss_joint: 0.5711 lr: 0.0214 max_mem: 28031M
+[02/26 20:10:37] d2.utils.events INFO: eta: 5:00:30 iter: 15379 Cube/total_3D_loss: 1.09 total_loss: 1.902 BoxHead/loss_cls: 0.09667 BoxHead/loss_box_reg: 0.1988 Cube/loss_dims: 0.04222 Cube/loss_xy: 0.02991 Cube/loss_z: 0.07427 Cube/loss_pose: 0.2352 Cube/loss_joint: 0.5827 lr: 0.0214 max_mem: 28031M
+[02/26 20:11:03] d2.utils.events INFO: eta: 4:57:27 iter: 15399 Cube/total_3D_loss: 1.074 total_loss: 1.87 BoxHead/loss_cls: 0.09679 BoxHead/loss_box_reg: 0.1934 Cube/loss_dims: 0.04155 Cube/loss_xy: 0.02949 Cube/loss_z: 0.07445 Cube/loss_pose: 0.228 Cube/loss_joint: 0.5902 lr: 0.0214 max_mem: 28031M
+[02/26 20:11:30] d2.utils.events INFO: eta: 4:53:59 iter: 15419 Cube/total_3D_loss: 1.144 total_loss: 1.923 BoxHead/loss_cls: 0.0998 BoxHead/loss_box_reg: 0.1976 Cube/loss_dims: 0.04072 Cube/loss_xy: 0.02971 Cube/loss_z: 0.07493 Cube/loss_pose: 0.2382 Cube/loss_joint: 0.5887 lr: 0.0214 max_mem: 28031M
+[02/26 20:11:57] d2.utils.events INFO: eta: 4:57:22 iter: 15439 Cube/total_3D_loss: 1.107 total_loss: 1.94 BoxHead/loss_cls: 0.1034 BoxHead/loss_box_reg: 0.1946 Cube/loss_dims: 0.0412 Cube/loss_xy: 0.02981 Cube/loss_z: 0.07232 Cube/loss_pose: 0.2343 Cube/loss_joint: 0.5762 lr: 0.0214 max_mem: 28031M
+[02/26 20:12:23] d2.utils.events INFO: eta: 4:58:29 iter: 15459 Cube/total_3D_loss: 1.148 total_loss: 1.972 BoxHead/loss_cls: 0.1084 BoxHead/loss_box_reg: 0.205 Cube/loss_dims: 0.04112 Cube/loss_xy: 0.0307 Cube/loss_z: 0.07707 Cube/loss_pose: 0.2397 Cube/loss_joint: 0.5987 lr: 0.0214 max_mem: 28031M
+[02/26 20:12:50] d2.utils.events INFO: eta: 4:56:10 iter: 15479 Cube/total_3D_loss: 1.106 total_loss: 1.926 BoxHead/loss_cls: 0.1018 BoxHead/loss_box_reg: 0.1936 Cube/loss_dims: 0.04103 Cube/loss_xy: 0.02912 Cube/loss_z: 0.07243 Cube/loss_pose: 0.2401 Cube/loss_joint: 0.5788 lr: 0.0214 max_mem: 28031M
+[02/26 20:13:17] d2.utils.events INFO: eta: 4:57:47 iter: 15499 Cube/total_3D_loss: 1.107 total_loss: 1.945 BoxHead/loss_cls: 0.1024 BoxHead/loss_box_reg: 0.2051 Cube/loss_dims: 0.04094 Cube/loss_xy: 0.03055 Cube/loss_z: 0.07265 Cube/loss_pose: 0.2366 Cube/loss_joint: 0.5839 lr: 0.0214 max_mem: 28031M
+[02/26 20:13:44] d2.utils.events INFO: eta: 4:56:41 iter: 15519 Cube/total_3D_loss: 1.132 total_loss: 1.944 BoxHead/loss_cls: 0.1062 BoxHead/loss_box_reg: 0.2096 Cube/loss_dims: 0.04283 Cube/loss_xy: 0.03041 Cube/loss_z: 0.07326 Cube/loss_pose: 0.2328 Cube/loss_joint: 0.5837 lr: 0.0214 max_mem: 28031M
+[02/26 20:14:11] d2.utils.events INFO: eta: 4:55:34 iter: 15539 Cube/total_3D_loss: 1.094 total_loss: 1.928 BoxHead/loss_cls: 0.1061 BoxHead/loss_box_reg: 0.2106 Cube/loss_dims: 0.04046 Cube/loss_xy: 0.03018 Cube/loss_z: 0.0718 Cube/loss_pose: 0.2341 Cube/loss_joint: 0.5803 lr: 0.0214 max_mem: 28031M
+[02/26 20:14:38] d2.utils.events INFO: eta: 4:59:05 iter: 15559 Cube/total_3D_loss: 1.065 total_loss: 1.918 BoxHead/loss_cls: 0.1079 BoxHead/loss_box_reg: 0.2058 Cube/loss_dims: 0.04243 Cube/loss_xy: 0.03034 Cube/loss_z: 0.06864 Cube/loss_pose: 0.2458 Cube/loss_joint: 0.5679 lr: 0.0214 max_mem: 28031M
+[02/26 20:15:06] d2.utils.events INFO: eta: 5:07:05 iter: 15579 Cube/total_3D_loss: 1.063 total_loss: 1.865 BoxHead/loss_cls: 0.09197 BoxHead/loss_box_reg: 0.1771 Cube/loss_dims: 0.04124 Cube/loss_xy: 0.03003 Cube/loss_z: 0.06886 Cube/loss_pose: 0.2428 Cube/loss_joint: 0.5739 lr: 0.0214 max_mem: 28031M
+[02/26 20:15:39] d2.utils.events INFO: eta: 6:05:01 iter: 15599 Cube/total_3D_loss: 1.089 total_loss: 1.897 BoxHead/loss_cls: 0.09987 BoxHead/loss_box_reg: 0.2018 Cube/loss_dims: 0.04265 Cube/loss_xy: 0.03063 Cube/loss_z: 0.06916 Cube/loss_pose: 0.2411 Cube/loss_joint: 0.5769 lr: 0.0214 max_mem: 28031M
+[02/26 20:16:05] d2.utils.events INFO: eta: 4:51:49 iter: 15619 Cube/total_3D_loss: 1.072 total_loss: 1.872 BoxHead/loss_cls: 0.09441 BoxHead/loss_box_reg: 0.1884 Cube/loss_dims: 0.04114 Cube/loss_xy: 0.03084 Cube/loss_z: 0.07321 Cube/loss_pose: 0.2322 Cube/loss_joint: 0.5845 lr: 0.0214 max_mem: 28031M
+[02/26 20:16:32] d2.utils.events INFO: eta: 4:54:39 iter: 15639 Cube/total_3D_loss: 1.096 total_loss: 1.943 BoxHead/loss_cls: 0.1024 BoxHead/loss_box_reg: 0.2017 Cube/loss_dims: 0.03857 Cube/loss_xy: 0.02848 Cube/loss_z: 0.07546 Cube/loss_pose: 0.221 Cube/loss_joint: 0.5757 lr: 0.0214 max_mem: 28031M
+[02/26 20:16:59] d2.utils.events INFO: eta: 4:53:39 iter: 15659 Cube/total_3D_loss: 1.096 total_loss: 1.91 BoxHead/loss_cls: 0.09835 BoxHead/loss_box_reg: 0.196 Cube/loss_dims: 0.04074 Cube/loss_xy: 0.02963 Cube/loss_z: 0.07335 Cube/loss_pose: 0.2294 Cube/loss_joint: 0.5938 lr: 0.0214 max_mem: 28031M
+[02/26 20:17:26] d2.utils.events INFO: eta: 4:53:04 iter: 15679 Cube/total_3D_loss: 1.114 total_loss: 1.919 BoxHead/loss_cls: 0.1005 BoxHead/loss_box_reg: 0.2064 Cube/loss_dims: 0.0411 Cube/loss_xy: 0.03001 Cube/loss_z: 0.07227 Cube/loss_pose: 0.2274 Cube/loss_joint: 0.5836 lr: 0.0214 max_mem: 28031M
+[02/26 20:17:52] d2.utils.events INFO: eta: 4:51:51 iter: 15699 Cube/total_3D_loss: 1.119 total_loss: 1.943 BoxHead/loss_cls: 0.1012 BoxHead/loss_box_reg: 0.1933 Cube/loss_dims: 0.04151 Cube/loss_xy: 0.02988 Cube/loss_z: 0.07781 Cube/loss_pose: 0.2355 Cube/loss_joint: 0.6016 lr: 0.0214 max_mem: 28031M
+[02/26 20:18:19] d2.utils.events INFO: eta: 4:49:42 iter: 15719 Cube/total_3D_loss: 1.07 total_loss: 1.895 BoxHead/loss_cls: 0.09971 BoxHead/loss_box_reg: 0.1979 Cube/loss_dims: 0.0431 Cube/loss_xy: 0.02975 Cube/loss_z: 0.07162 Cube/loss_pose: 0.2442 Cube/loss_joint: 0.58 lr: 0.0214 max_mem: 28031M
+[02/26 20:18:46] d2.utils.events INFO: eta: 4:55:27 iter: 15739 Cube/total_3D_loss: 1.07 total_loss: 1.876 BoxHead/loss_cls: 0.1022 BoxHead/loss_box_reg: 0.2006 Cube/loss_dims: 0.04074 Cube/loss_xy: 0.03022 Cube/loss_z: 0.07277 Cube/loss_pose: 0.2244 Cube/loss_joint: 0.5766 lr: 0.0214 max_mem: 28031M
+[02/26 20:19:13] d2.utils.events INFO: eta: 4:54:15 iter: 15759 Cube/total_3D_loss: 1.169 total_loss: 1.951 BoxHead/loss_cls: 0.1007 BoxHead/loss_box_reg: 0.1982 Cube/loss_dims: 0.03989 Cube/loss_xy: 0.03123 Cube/loss_z: 0.07478 Cube/loss_pose: 0.2344 Cube/loss_joint: 0.5877 lr: 0.0214 max_mem: 28031M
+[02/26 20:19:40] d2.utils.events INFO: eta: 4:50:45 iter: 15779 Cube/total_3D_loss: 1.086 total_loss: 1.916 BoxHead/loss_cls: 0.09897 BoxHead/loss_box_reg: 0.2007 Cube/loss_dims: 0.04156 Cube/loss_xy: 0.02983 Cube/loss_z: 0.06888 Cube/loss_pose: 0.2391 Cube/loss_joint: 0.5702 lr: 0.0214 max_mem: 28031M
+[02/26 20:20:07] d2.utils.events INFO: eta: 4:46:48 iter: 15799 Cube/total_3D_loss: 1.102 total_loss: 1.881 BoxHead/loss_cls: 0.1005 BoxHead/loss_box_reg: 0.1981 Cube/loss_dims: 0.04198 Cube/loss_xy: 0.03094 Cube/loss_z: 0.07221 Cube/loss_pose: 0.2403 Cube/loss_joint: 0.5935 lr: 0.0214 max_mem: 28031M
+[02/26 20:20:33] d2.utils.events INFO: eta: 4:50:00 iter: 15819 Cube/total_3D_loss: 1.139 total_loss: 1.981 BoxHead/loss_cls: 0.1053 BoxHead/loss_box_reg: 0.2043 Cube/loss_dims: 0.0409 Cube/loss_xy: 0.02839 Cube/loss_z: 0.07832 Cube/loss_pose: 0.2299 Cube/loss_joint: 0.6011 lr: 0.0214 max_mem: 28031M
+[02/26 20:21:00] d2.utils.events INFO: eta: 4:47:43 iter: 15839 Cube/total_3D_loss: 1.107 total_loss: 1.929 BoxHead/loss_cls: 0.09748 BoxHead/loss_box_reg: 0.1936 Cube/loss_dims: 0.0404 Cube/loss_xy: 0.02841 Cube/loss_z: 0.07183 Cube/loss_pose: 0.2283 Cube/loss_joint: 0.5797 lr: 0.0214 max_mem: 28031M
+[02/26 20:21:27] d2.utils.events INFO: eta: 4:47:24 iter: 15859 Cube/total_3D_loss: 1.082 total_loss: 1.906 BoxHead/loss_cls: 0.1003 BoxHead/loss_box_reg: 0.2164 Cube/loss_dims: 0.0406 Cube/loss_xy: 0.03052 Cube/loss_z: 0.07385 Cube/loss_pose: 0.2455 Cube/loss_joint: 0.5796 lr: 0.0214 max_mem: 28031M
+[02/26 20:21:54] d2.utils.events INFO: eta: 4:55:09 iter: 15879 Cube/total_3D_loss: 1.126 total_loss: 1.947 BoxHead/loss_cls: 0.1071 BoxHead/loss_box_reg: 0.2035 Cube/loss_dims: 0.03996 Cube/loss_xy: 0.02998 Cube/loss_z: 0.07653 Cube/loss_pose: 0.2294 Cube/loss_joint: 0.5919 lr: 0.0214 max_mem: 28031M
+[02/26 20:22:21] d2.utils.events INFO: eta: 4:48:01 iter: 15899 Cube/total_3D_loss: 1.12 total_loss: 1.939 BoxHead/loss_cls: 0.09976 BoxHead/loss_box_reg: 0.2031 Cube/loss_dims: 0.03962 Cube/loss_xy: 0.03138 Cube/loss_z: 0.07162 Cube/loss_pose: 0.2354 Cube/loss_joint: 0.568 lr: 0.0214 max_mem: 28031M
+[02/26 20:22:48] d2.utils.events INFO: eta: 4:48:15 iter: 15919 Cube/total_3D_loss: 1.066 total_loss: 1.901 BoxHead/loss_cls: 0.1016 BoxHead/loss_box_reg: 0.2064 Cube/loss_dims: 0.04012 Cube/loss_xy: 0.02875 Cube/loss_z: 0.07583 Cube/loss_pose: 0.2198 Cube/loss_joint: 0.5799 lr: 0.0214 max_mem: 28031M
+[02/26 20:23:15] d2.utils.events INFO: eta: 4:48:36 iter: 15939 Cube/total_3D_loss: 1.112 total_loss: 1.936 BoxHead/loss_cls: 0.1077 BoxHead/loss_box_reg: 0.2005 Cube/loss_dims: 0.04132 Cube/loss_xy: 0.02973 Cube/loss_z: 0.07451 Cube/loss_pose: 0.2359 Cube/loss_joint: 0.5911 lr: 0.0214 max_mem: 28031M
+[02/26 20:23:42] d2.utils.events INFO: eta: 4:48:37 iter: 15959 Cube/total_3D_loss: 1.081 total_loss: 1.867 BoxHead/loss_cls: 0.1005 BoxHead/loss_box_reg: 0.1912 Cube/loss_dims: 0.0424 Cube/loss_xy: 0.02997 Cube/loss_z: 0.07386 Cube/loss_pose: 0.2393 Cube/loss_joint: 0.5841 lr: 0.0214 max_mem: 28031M
+[02/26 20:24:08] d2.utils.events INFO: eta: 4:42:27 iter: 15979 Cube/total_3D_loss: 1.171 total_loss: 1.982 BoxHead/loss_cls: 0.1067 BoxHead/loss_box_reg: 0.2094 Cube/loss_dims: 0.04161 Cube/loss_xy: 0.03096 Cube/loss_z: 0.07413 Cube/loss_pose: 0.2375 Cube/loss_joint: 0.5831 lr: 0.0214 max_mem: 28031M
+[02/26 20:24:35] d2.utils.events INFO: eta: 4:47:38 iter: 15999 Cube/total_3D_loss: 1.11 total_loss: 1.925 BoxHead/loss_cls: 0.0988 BoxHead/loss_box_reg: 0.1997 Cube/loss_dims: 0.04089 Cube/loss_xy: 0.03002 Cube/loss_z: 0.07503 Cube/loss_pose: 0.2271 Cube/loss_joint: 0.5952 lr: 0.0214 max_mem: 28031M
+[02/26 20:25:02] d2.utils.events INFO: eta: 4:44:21 iter: 16019 Cube/total_3D_loss: 1.078 total_loss: 1.899 BoxHead/loss_cls: 0.1008 BoxHead/loss_box_reg: 0.2083 Cube/loss_dims: 0.04181 Cube/loss_xy: 0.02997 Cube/loss_z: 0.07463 Cube/loss_pose: 0.23 Cube/loss_joint: 0.592 lr: 0.0214 max_mem: 28031M
+[02/26 20:25:29] d2.utils.events INFO: eta: 4:47:57 iter: 16039 Cube/total_3D_loss: 1.097 total_loss: 1.912 BoxHead/loss_cls: 0.09886 BoxHead/loss_box_reg: 0.2009 Cube/loss_dims: 0.04189 Cube/loss_xy: 0.02967 Cube/loss_z: 0.07474 Cube/loss_pose: 0.2335 Cube/loss_joint: 0.5869 lr: 0.0214 max_mem: 28031M
+[02/26 20:25:55] d2.utils.events INFO: eta: 4:43:03 iter: 16059 Cube/total_3D_loss: 1.116 total_loss: 1.934 BoxHead/loss_cls: 0.105 BoxHead/loss_box_reg: 0.2089 Cube/loss_dims: 0.04056 Cube/loss_xy: 0.02898 Cube/loss_z: 0.07445 Cube/loss_pose: 0.2229 Cube/loss_joint: 0.5811 lr: 0.0214 max_mem: 28031M
+[02/26 20:26:22] d2.utils.events INFO: eta: 4:42:57 iter: 16079 Cube/total_3D_loss: 1.092 total_loss: 1.898 BoxHead/loss_cls: 0.1109 BoxHead/loss_box_reg: 0.2137 Cube/loss_dims: 0.04228 Cube/loss_xy: 0.03024 Cube/loss_z: 0.0731 Cube/loss_pose: 0.2397 Cube/loss_joint: 0.5875 lr: 0.0214 max_mem: 28031M
+[02/26 20:26:49] d2.utils.events INFO: eta: 4:40:11 iter: 16099 Cube/total_3D_loss: 1.077 total_loss: 1.92 BoxHead/loss_cls: 0.101 BoxHead/loss_box_reg: 0.2057 Cube/loss_dims: 0.04265 Cube/loss_xy: 0.02953 Cube/loss_z: 0.07332 Cube/loss_pose: 0.2267 Cube/loss_joint: 0.5869 lr: 0.0214 max_mem: 28031M
+[02/26 20:27:15] d2.utils.events INFO: eta: 4:40:00 iter: 16119 Cube/total_3D_loss: 1.067 total_loss: 1.913 BoxHead/loss_cls: 0.09565 BoxHead/loss_box_reg: 0.2015 Cube/loss_dims: 0.0404 Cube/loss_xy: 0.03065 Cube/loss_z: 0.07106 Cube/loss_pose: 0.2342 Cube/loss_joint: 0.575 lr: 0.0214 max_mem: 28031M
+[02/26 20:27:42] d2.utils.events INFO: eta: 4:41:16 iter: 16139 Cube/total_3D_loss: 1.103 total_loss: 1.914 BoxHead/loss_cls: 0.1005 BoxHead/loss_box_reg: 0.1969 Cube/loss_dims: 0.04279 Cube/loss_xy: 0.03089 Cube/loss_z: 0.06989 Cube/loss_pose: 0.2421 Cube/loss_joint: 0.5844 lr: 0.0214 max_mem: 28031M
+[02/26 20:28:09] d2.utils.events INFO: eta: 4:44:51 iter: 16159 Cube/total_3D_loss: 1.095 total_loss: 1.896 BoxHead/loss_cls: 0.09972 BoxHead/loss_box_reg: 0.1887 Cube/loss_dims: 0.04055 Cube/loss_xy: 0.02969 Cube/loss_z: 0.07569 Cube/loss_pose: 0.2308 Cube/loss_joint: 0.5884 lr: 0.0214 max_mem: 28031M
+[02/26 20:28:35] d2.utils.events INFO: eta: 4:39:21 iter: 16179 Cube/total_3D_loss: 1.124 total_loss: 1.89 BoxHead/loss_cls: 0.0968 BoxHead/loss_box_reg: 0.1951 Cube/loss_dims: 0.04122 Cube/loss_xy: 0.02948 Cube/loss_z: 0.06941 Cube/loss_pose: 0.2438 Cube/loss_joint: 0.5738 lr: 0.0214 max_mem: 28031M
+[02/26 20:29:03] d2.utils.events INFO: eta: 4:48:16 iter: 16199 Cube/total_3D_loss: 1.045 total_loss: 1.88 BoxHead/loss_cls: 0.09576 BoxHead/loss_box_reg: 0.196 Cube/loss_dims: 0.0413 Cube/loss_xy: 0.02945 Cube/loss_z: 0.06885 Cube/loss_pose: 0.2355 Cube/loss_joint: 0.5742 lr: 0.0214 max_mem: 28031M
+[02/26 20:29:30] d2.utils.events INFO: eta: 4:40:48 iter: 16219 Cube/total_3D_loss: 1.077 total_loss: 1.863 BoxHead/loss_cls: 0.09558 BoxHead/loss_box_reg: 0.1907 Cube/loss_dims: 0.04216 Cube/loss_xy: 0.02956 Cube/loss_z: 0.07362 Cube/loss_pose: 0.238 Cube/loss_joint: 0.5779 lr: 0.0214 max_mem: 28031M
+[02/26 20:29:56] d2.utils.events INFO: eta: 4:36:34 iter: 16239 Cube/total_3D_loss: 1.111 total_loss: 1.896 BoxHead/loss_cls: 0.1004 BoxHead/loss_box_reg: 0.2073 Cube/loss_dims: 0.04158 Cube/loss_xy: 0.02874 Cube/loss_z: 0.07915 Cube/loss_pose: 0.2402 Cube/loss_joint: 0.6018 lr: 0.0214 max_mem: 28031M
+[02/26 20:30:23] d2.utils.events INFO: eta: 4:38:15 iter: 16259 Cube/total_3D_loss: 1.073 total_loss: 1.934 BoxHead/loss_cls: 0.1033 BoxHead/loss_box_reg: 0.2067 Cube/loss_dims: 0.0392 Cube/loss_xy: 0.02888 Cube/loss_z: 0.07681 Cube/loss_pose: 0.2349 Cube/loss_joint: 0.5868 lr: 0.0214 max_mem: 28031M
+[02/26 20:30:49] d2.utils.events INFO: eta: 4:34:57 iter: 16279 Cube/total_3D_loss: 1.057 total_loss: 1.92 BoxHead/loss_cls: 0.1067 BoxHead/loss_box_reg: 0.2163 Cube/loss_dims: 0.04112 Cube/loss_xy: 0.03 Cube/loss_z: 0.0727 Cube/loss_pose: 0.226 Cube/loss_joint: 0.5754 lr: 0.0214 max_mem: 28031M
+[02/26 20:31:15] d2.utils.events INFO: eta: 4:35:00 iter: 16299 Cube/total_3D_loss: 1.089 total_loss: 1.945 BoxHead/loss_cls: 0.1048 BoxHead/loss_box_reg: 0.2299 Cube/loss_dims: 0.04104 Cube/loss_xy: 0.02951 Cube/loss_z: 0.06797 Cube/loss_pose: 0.242 Cube/loss_joint: 0.5745 lr: 0.0214 max_mem: 28031M
+[02/26 20:31:42] d2.utils.events INFO: eta: 4:35:49 iter: 16319 Cube/total_3D_loss: 1.066 total_loss: 1.895 BoxHead/loss_cls: 0.09817 BoxHead/loss_box_reg: 0.2077 Cube/loss_dims: 0.04194 Cube/loss_xy: 0.0316 Cube/loss_z: 0.0714 Cube/loss_pose: 0.2326 Cube/loss_joint: 0.5884 lr: 0.0214 max_mem: 28031M
+[02/26 20:32:08] d2.utils.events INFO: eta: 4:35:06 iter: 16339 Cube/total_3D_loss: 1.054 total_loss: 1.871 BoxHead/loss_cls: 0.09715 BoxHead/loss_box_reg: 0.1994 Cube/loss_dims: 0.04192 Cube/loss_xy: 0.02986 Cube/loss_z: 0.07266 Cube/loss_pose: 0.2368 Cube/loss_joint: 0.5847 lr: 0.0214 max_mem: 28031M
+[02/26 20:32:36] d2.utils.events INFO: eta: 4:41:43 iter: 16359 Cube/total_3D_loss: 1.076 total_loss: 1.893 BoxHead/loss_cls: 0.1023 BoxHead/loss_box_reg: 0.1954 Cube/loss_dims: 0.04092 Cube/loss_xy: 0.02966 Cube/loss_z: 0.07071 Cube/loss_pose: 0.2279 Cube/loss_joint: 0.5725 lr: 0.0214 max_mem: 28031M
+[02/26 20:33:02] d2.utils.events INFO: eta: 4:34:10 iter: 16379 Cube/total_3D_loss: 1.081 total_loss: 1.907 BoxHead/loss_cls: 0.09458 BoxHead/loss_box_reg: 0.2035 Cube/loss_dims: 0.04083 Cube/loss_xy: 0.0302 Cube/loss_z: 0.07638 Cube/loss_pose: 0.2284 Cube/loss_joint: 0.5834 lr: 0.0214 max_mem: 28031M
+[02/26 20:33:29] d2.utils.events INFO: eta: 4:34:05 iter: 16399 Cube/total_3D_loss: 1.101 total_loss: 1.931 BoxHead/loss_cls: 0.1022 BoxHead/loss_box_reg: 0.206 Cube/loss_dims: 0.03997 Cube/loss_xy: 0.02899 Cube/loss_z: 0.0753 Cube/loss_pose: 0.2287 Cube/loss_joint: 0.5834 lr: 0.0214 max_mem: 28031M
+[02/26 20:33:56] d2.utils.events INFO: eta: 4:43:56 iter: 16419 Cube/total_3D_loss: 1.11 total_loss: 1.922 BoxHead/loss_cls: 0.09854 BoxHead/loss_box_reg: 0.2011 Cube/loss_dims: 0.04091 Cube/loss_xy: 0.02879 Cube/loss_z: 0.0769 Cube/loss_pose: 0.229 Cube/loss_joint: 0.5998 lr: 0.0214 max_mem: 28031M
+[02/26 20:34:23] d2.utils.events INFO: eta: 4:31:53 iter: 16439 Cube/total_3D_loss: 1.109 total_loss: 1.92 BoxHead/loss_cls: 0.09659 BoxHead/loss_box_reg: 0.1888 Cube/loss_dims: 0.04255 Cube/loss_xy: 0.02909 Cube/loss_z: 0.0752 Cube/loss_pose: 0.2359 Cube/loss_joint: 0.5839 lr: 0.0214 max_mem: 28031M
+[02/26 20:34:49] d2.utils.events INFO: eta: 4:33:59 iter: 16459 Cube/total_3D_loss: 1.081 total_loss: 1.882 BoxHead/loss_cls: 0.09558 BoxHead/loss_box_reg: 0.1833 Cube/loss_dims: 0.03988 Cube/loss_xy: 0.03009 Cube/loss_z: 0.07514 Cube/loss_pose: 0.2283 Cube/loss_joint: 0.5929 lr: 0.0214 max_mem: 28031M
+[02/26 20:35:16] d2.utils.events INFO: eta: 4:34:52 iter: 16479 Cube/total_3D_loss: 1.112 total_loss: 1.923 BoxHead/loss_cls: 0.1024 BoxHead/loss_box_reg: 0.1939 Cube/loss_dims: 0.04011 Cube/loss_xy: 0.02981 Cube/loss_z: 0.07632 Cube/loss_pose: 0.2286 Cube/loss_joint: 0.5931 lr: 0.0214 max_mem: 28031M
+[02/26 20:35:43] d2.utils.events INFO: eta: 4:33:44 iter: 16499 Cube/total_3D_loss: 1.11 total_loss: 1.92 BoxHead/loss_cls: 0.1039 BoxHead/loss_box_reg: 0.2135 Cube/loss_dims: 0.0408 Cube/loss_xy: 0.02927 Cube/loss_z: 0.0694 Cube/loss_pose: 0.2376 Cube/loss_joint: 0.5675 lr: 0.0214 max_mem: 28031M
+[02/26 20:36:10] d2.utils.events INFO: eta: 4:39:04 iter: 16519 Cube/total_3D_loss: 1.087 total_loss: 1.908 BoxHead/loss_cls: 0.1004 BoxHead/loss_box_reg: 0.2089 Cube/loss_dims: 0.04026 Cube/loss_xy: 0.02928 Cube/loss_z: 0.07488 Cube/loss_pose: 0.232 Cube/loss_joint: 0.5922 lr: 0.0214 max_mem: 28031M
+[02/26 20:36:37] d2.utils.events INFO: eta: 4:33:16 iter: 16539 Cube/total_3D_loss: 1.064 total_loss: 1.881 BoxHead/loss_cls: 0.08688 BoxHead/loss_box_reg: 0.1955 Cube/loss_dims: 0.04139 Cube/loss_xy: 0.02914 Cube/loss_z: 0.0732 Cube/loss_pose: 0.2337 Cube/loss_joint: 0.5802 lr: 0.0214 max_mem: 28031M
+[02/26 20:37:03] d2.utils.events INFO: eta: 4:31:24 iter: 16559 Cube/total_3D_loss: 1.106 total_loss: 1.894 BoxHead/loss_cls: 0.09318 BoxHead/loss_box_reg: 0.2014 Cube/loss_dims: 0.04197 Cube/loss_xy: 0.02879 Cube/loss_z: 0.07372 Cube/loss_pose: 0.2325 Cube/loss_joint: 0.5731 lr: 0.0214 max_mem: 28031M
+[02/26 20:37:30] d2.utils.events INFO: eta: 4:27:56 iter: 16579 Cube/total_3D_loss: 1.084 total_loss: 1.913 BoxHead/loss_cls: 0.09386 BoxHead/loss_box_reg: 0.2082 Cube/loss_dims: 0.04214 Cube/loss_xy: 0.0299 Cube/loss_z: 0.07144 Cube/loss_pose: 0.2412 Cube/loss_joint: 0.5866 lr: 0.0214 max_mem: 28031M
+[02/26 20:37:56] d2.utils.events INFO: eta: 4:29:48 iter: 16599 Cube/total_3D_loss: 1.107 total_loss: 1.915 BoxHead/loss_cls: 0.09795 BoxHead/loss_box_reg: 0.1939 Cube/loss_dims: 0.04091 Cube/loss_xy: 0.02924 Cube/loss_z: 0.07345 Cube/loss_pose: 0.2311 Cube/loss_joint: 0.5792 lr: 0.0214 max_mem: 28031M
+[02/26 20:38:23] d2.utils.events INFO: eta: 4:35:30 iter: 16619 Cube/total_3D_loss: 1.059 total_loss: 1.863 BoxHead/loss_cls: 0.1011 BoxHead/loss_box_reg: 0.2001 Cube/loss_dims: 0.04246 Cube/loss_xy: 0.03062 Cube/loss_z: 0.07106 Cube/loss_pose: 0.2337 Cube/loss_joint: 0.5731 lr: 0.0214 max_mem: 28031M
+[02/26 20:38:50] d2.utils.events INFO: eta: 4:27:40 iter: 16639 Cube/total_3D_loss: 1.093 total_loss: 1.91 BoxHead/loss_cls: 0.09232 BoxHead/loss_box_reg: 0.1979 Cube/loss_dims: 0.04013 Cube/loss_xy: 0.02986 Cube/loss_z: 0.07315 Cube/loss_pose: 0.2356 Cube/loss_joint: 0.5895 lr: 0.0214 max_mem: 28031M
+[02/26 20:39:16] d2.utils.events INFO: eta: 4:30:25 iter: 16659 Cube/total_3D_loss: 1.068 total_loss: 1.852 BoxHead/loss_cls: 0.09749 BoxHead/loss_box_reg: 0.1962 Cube/loss_dims: 0.04213 Cube/loss_xy: 0.03085 Cube/loss_z: 0.07158 Cube/loss_pose: 0.2383 Cube/loss_joint: 0.5796 lr: 0.0214 max_mem: 28031M
+[02/26 20:39:43] d2.utils.events INFO: eta: 4:29:38 iter: 16679 Cube/total_3D_loss: 1.09 total_loss: 1.9 BoxHead/loss_cls: 0.0973 BoxHead/loss_box_reg: 0.1935 Cube/loss_dims: 0.04114 Cube/loss_xy: 0.02853 Cube/loss_z: 0.07409 Cube/loss_pose: 0.2315 Cube/loss_joint: 0.5793 lr: 0.0214 max_mem: 28031M
+[02/26 20:40:10] d2.utils.events INFO: eta: 4:32:01 iter: 16699 Cube/total_3D_loss: 1.079 total_loss: 1.903 BoxHead/loss_cls: 0.1019 BoxHead/loss_box_reg: 0.2088 Cube/loss_dims: 0.04108 Cube/loss_xy: 0.02907 Cube/loss_z: 0.071 Cube/loss_pose: 0.2355 Cube/loss_joint: 0.5783 lr: 0.0214 max_mem: 28031M
+[02/26 20:40:37] d2.utils.events INFO: eta: 4:31:01 iter: 16719 Cube/total_3D_loss: 1.115 total_loss: 1.929 BoxHead/loss_cls: 0.1002 BoxHead/loss_box_reg: 0.2042 Cube/loss_dims: 0.04065 Cube/loss_xy: 0.02905 Cube/loss_z: 0.07944 Cube/loss_pose: 0.2284 Cube/loss_joint: 0.5974 lr: 0.0214 max_mem: 28031M
+[02/26 20:41:04] d2.utils.events INFO: eta: 4:33:10 iter: 16739 Cube/total_3D_loss: 1.094 total_loss: 1.931 BoxHead/loss_cls: 0.102 BoxHead/loss_box_reg: 0.1996 Cube/loss_dims: 0.04181 Cube/loss_xy: 0.02893 Cube/loss_z: 0.07479 Cube/loss_pose: 0.2219 Cube/loss_joint: 0.5849 lr: 0.0214 max_mem: 28031M
+[02/26 20:41:31] d2.utils.events INFO: eta: 4:27:16 iter: 16759 Cube/total_3D_loss: 1.074 total_loss: 1.91 BoxHead/loss_cls: 0.1053 BoxHead/loss_box_reg: 0.2041 Cube/loss_dims: 0.0402 Cube/loss_xy: 0.03057 Cube/loss_z: 0.07438 Cube/loss_pose: 0.233 Cube/loss_joint: 0.5798 lr: 0.0214 max_mem: 28031M
+[02/26 20:41:58] d2.utils.events INFO: eta: 4:27:48 iter: 16779 Cube/total_3D_loss: 1.041 total_loss: 1.837 BoxHead/loss_cls: 0.09478 BoxHead/loss_box_reg: 0.1936 Cube/loss_dims: 0.04007 Cube/loss_xy: 0.03101 Cube/loss_z: 0.07118 Cube/loss_pose: 0.2297 Cube/loss_joint: 0.577 lr: 0.0214 max_mem: 28031M
+[02/26 20:42:24] d2.utils.events INFO: eta: 4:25:25 iter: 16799 Cube/total_3D_loss: 1.086 total_loss: 1.888 BoxHead/loss_cls: 0.09068 BoxHead/loss_box_reg: 0.1873 Cube/loss_dims: 0.04315 Cube/loss_xy: 0.03098 Cube/loss_z: 0.07313 Cube/loss_pose: 0.2328 Cube/loss_joint: 0.5929 lr: 0.0214 max_mem: 28031M
+[02/26 20:42:51] d2.utils.events INFO: eta: 4:25:58 iter: 16819 Cube/total_3D_loss: 1.083 total_loss: 1.888 BoxHead/loss_cls: 0.09582 BoxHead/loss_box_reg: 0.1929 Cube/loss_dims: 0.03907 Cube/loss_xy: 0.0293 Cube/loss_z: 0.07493 Cube/loss_pose: 0.2273 Cube/loss_joint: 0.5818 lr: 0.0214 max_mem: 28031M
+[02/26 20:43:18] d2.utils.events INFO: eta: 4:30:40 iter: 16839 Cube/total_3D_loss: 1.063 total_loss: 1.865 BoxHead/loss_cls: 0.09135 BoxHead/loss_box_reg: 0.182 Cube/loss_dims: 0.04143 Cube/loss_xy: 0.03047 Cube/loss_z: 0.0726 Cube/loss_pose: 0.2315 Cube/loss_joint: 0.5887 lr: 0.0214 max_mem: 28031M
+[02/26 20:43:45] d2.utils.events INFO: eta: 4:26:28 iter: 16859 Cube/total_3D_loss: 1.069 total_loss: 1.853 BoxHead/loss_cls: 0.0869 BoxHead/loss_box_reg: 0.1917 Cube/loss_dims: 0.04193 Cube/loss_xy: 0.02968 Cube/loss_z: 0.07256 Cube/loss_pose: 0.2402 Cube/loss_joint: 0.5742 lr: 0.0214 max_mem: 28031M
+[02/26 20:44:11] d2.utils.events INFO: eta: 4:24:28 iter: 16879 Cube/total_3D_loss: 1.154 total_loss: 1.901 BoxHead/loss_cls: 0.08762 BoxHead/loss_box_reg: 0.1817 Cube/loss_dims: 0.04099 Cube/loss_xy: 0.03014 Cube/loss_z: 0.07468 Cube/loss_pose: 0.2332 Cube/loss_joint: 0.6065 lr: 0.0214 max_mem: 28031M
+[02/26 20:44:38] d2.utils.events INFO: eta: 4:26:19 iter: 16899 Cube/total_3D_loss: 1.063 total_loss: 1.88 BoxHead/loss_cls: 0.1027 BoxHead/loss_box_reg: 0.1946 Cube/loss_dims: 0.03899 Cube/loss_xy: 0.02836 Cube/loss_z: 0.0714 Cube/loss_pose: 0.2258 Cube/loss_joint: 0.5605 lr: 0.0214 max_mem: 28031M
+[02/26 20:45:05] d2.utils.events INFO: eta: 4:24:51 iter: 16919 Cube/total_3D_loss: 1.057 total_loss: 1.855 BoxHead/loss_cls: 0.09533 BoxHead/loss_box_reg: 0.1968 Cube/loss_dims: 0.04139 Cube/loss_xy: 0.02942 Cube/loss_z: 0.07536 Cube/loss_pose: 0.2316 Cube/loss_joint: 0.6013 lr: 0.0214 max_mem: 28031M
+[02/26 20:45:32] d2.utils.events INFO: eta: 4:24:07 iter: 16939 Cube/total_3D_loss: 1.075 total_loss: 1.843 BoxHead/loss_cls: 0.08342 BoxHead/loss_box_reg: 0.1698 Cube/loss_dims: 0.04014 Cube/loss_xy: 0.02883 Cube/loss_z: 0.07146 Cube/loss_pose: 0.2303 Cube/loss_joint: 0.5799 lr: 0.0214 max_mem: 28031M
+[02/26 20:45:58] d2.utils.events INFO: eta: 4:23:46 iter: 16959 Cube/total_3D_loss: 1.059 total_loss: 1.867 BoxHead/loss_cls: 0.09163 BoxHead/loss_box_reg: 0.189 Cube/loss_dims: 0.04146 Cube/loss_xy: 0.0287 Cube/loss_z: 0.07256 Cube/loss_pose: 0.2342 Cube/loss_joint: 0.5811 lr: 0.0214 max_mem: 28031M
+[02/26 20:46:25] d2.utils.events INFO: eta: 4:24:12 iter: 16979 Cube/total_3D_loss: 1.047 total_loss: 1.836 BoxHead/loss_cls: 0.08749 BoxHead/loss_box_reg: 0.1787 Cube/loss_dims: 0.04202 Cube/loss_xy: 0.02993 Cube/loss_z: 0.07307 Cube/loss_pose: 0.2352 Cube/loss_joint: 0.5714 lr: 0.0214 max_mem: 28031M
+[02/26 20:46:52] d2.utils.events INFO: eta: 4:25:09 iter: 16999 Cube/total_3D_loss: 1.023 total_loss: 1.822 BoxHead/loss_cls: 0.09289 BoxHead/loss_box_reg: 0.1916 Cube/loss_dims: 0.04083 Cube/loss_xy: 0.03102 Cube/loss_z: 0.07086 Cube/loss_pose: 0.2327 Cube/loss_joint: 0.5855 lr: 0.0214 max_mem: 28031M
+[02/26 20:47:19] d2.utils.events INFO: eta: 4:20:30 iter: 17019 Cube/total_3D_loss: 1.083 total_loss: 1.875 BoxHead/loss_cls: 0.09605 BoxHead/loss_box_reg: 0.1911 Cube/loss_dims: 0.04002 Cube/loss_xy: 0.02939 Cube/loss_z: 0.07649 Cube/loss_pose: 0.2311 Cube/loss_joint: 0.5883 lr: 0.0214 max_mem: 28031M
+[02/26 20:47:46] d2.utils.events INFO: eta: 4:23:27 iter: 17039 Cube/total_3D_loss: 1.13 total_loss: 1.915 BoxHead/loss_cls: 0.09072 BoxHead/loss_box_reg: 0.1788 Cube/loss_dims: 0.04199 Cube/loss_xy: 0.03028 Cube/loss_z: 0.07802 Cube/loss_pose: 0.2313 Cube/loss_joint: 0.6014 lr: 0.0214 max_mem: 28031M
+[02/26 20:48:12] d2.utils.events INFO: eta: 4:20:04 iter: 17059 Cube/total_3D_loss: 1.102 total_loss: 1.933 BoxHead/loss_cls: 0.09719 BoxHead/loss_box_reg: 0.2001 Cube/loss_dims: 0.0397 Cube/loss_xy: 0.02981 Cube/loss_z: 0.07356 Cube/loss_pose: 0.2301 Cube/loss_joint: 0.5716 lr: 0.0214 max_mem: 28031M
+[02/26 20:48:39] d2.utils.events INFO: eta: 4:19:19 iter: 17079 Cube/total_3D_loss: 1.076 total_loss: 1.867 BoxHead/loss_cls: 0.09267 BoxHead/loss_box_reg: 0.1956 Cube/loss_dims: 0.04121 Cube/loss_xy: 0.02999 Cube/loss_z: 0.07198 Cube/loss_pose: 0.2436 Cube/loss_joint: 0.5703 lr: 0.0214 max_mem: 28031M
+[02/26 20:49:05] d2.utils.events INFO: eta: 4:18:21 iter: 17099 Cube/total_3D_loss: 1.078 total_loss: 1.861 BoxHead/loss_cls: 0.09563 BoxHead/loss_box_reg: 0.1834 Cube/loss_dims: 0.04195 Cube/loss_xy: 0.02838 Cube/loss_z: 0.07156 Cube/loss_pose: 0.2328 Cube/loss_joint: 0.5711 lr: 0.0214 max_mem: 28031M
+[02/26 20:49:32] d2.utils.events INFO: eta: 4:18:06 iter: 17119 Cube/total_3D_loss: 1.064 total_loss: 1.88 BoxHead/loss_cls: 0.09824 BoxHead/loss_box_reg: 0.1957 Cube/loss_dims: 0.04089 Cube/loss_xy: 0.03019 Cube/loss_z: 0.07144 Cube/loss_pose: 0.2322 Cube/loss_joint: 0.5857 lr: 0.0214 max_mem: 28031M
+[02/26 20:49:58] d2.utils.events INFO: eta: 4:17:08 iter: 17139 Cube/total_3D_loss: 1.054 total_loss: 1.86 BoxHead/loss_cls: 0.09516 BoxHead/loss_box_reg: 0.1936 Cube/loss_dims: 0.04123 Cube/loss_xy: 0.0298 Cube/loss_z: 0.07437 Cube/loss_pose: 0.2376 Cube/loss_joint: 0.5921 lr: 0.0214 max_mem: 28031M
+[02/26 20:50:25] d2.utils.events INFO: eta: 4:22:41 iter: 17159 Cube/total_3D_loss: 1.066 total_loss: 1.88 BoxHead/loss_cls: 0.09509 BoxHead/loss_box_reg: 0.201 Cube/loss_dims: 0.04054 Cube/loss_xy: 0.0297 Cube/loss_z: 0.07697 Cube/loss_pose: 0.2404 Cube/loss_joint: 0.5927 lr: 0.0214 max_mem: 28031M
+[02/26 20:50:52] d2.utils.events INFO: eta: 4:16:19 iter: 17179 Cube/total_3D_loss: 1.11 total_loss: 1.877 BoxHead/loss_cls: 0.08875 BoxHead/loss_box_reg: 0.1799 Cube/loss_dims: 0.04016 Cube/loss_xy: 0.02792 Cube/loss_z: 0.07612 Cube/loss_pose: 0.2317 Cube/loss_joint: 0.586 lr: 0.0214 max_mem: 28031M
+[02/26 20:51:18] d2.utils.events INFO: eta: 4:16:42 iter: 17199 Cube/total_3D_loss: 1.112 total_loss: 1.902 BoxHead/loss_cls: 0.09414 BoxHead/loss_box_reg: 0.1944 Cube/loss_dims: 0.0408 Cube/loss_xy: 0.02919 Cube/loss_z: 0.0732 Cube/loss_pose: 0.236 Cube/loss_joint: 0.5802 lr: 0.0214 max_mem: 28031M
+[02/26 20:51:45] d2.utils.events INFO: eta: 4:16:33 iter: 17219 Cube/total_3D_loss: 1.094 total_loss: 1.907 BoxHead/loss_cls: 0.1003 BoxHead/loss_box_reg: 0.2073 Cube/loss_dims: 0.04005 Cube/loss_xy: 0.02973 Cube/loss_z: 0.07179 Cube/loss_pose: 0.2342 Cube/loss_joint: 0.5811 lr: 0.0214 max_mem: 28031M
+[02/26 20:52:11] d2.utils.events INFO: eta: 4:13:09 iter: 17239 Cube/total_3D_loss: 1.051 total_loss: 1.867 BoxHead/loss_cls: 0.101 BoxHead/loss_box_reg: 0.1929 Cube/loss_dims: 0.04213 Cube/loss_xy: 0.02937 Cube/loss_z: 0.07403 Cube/loss_pose: 0.235 Cube/loss_joint: 0.5824 lr: 0.0214 max_mem: 28031M
+[02/26 20:52:39] d2.utils.events INFO: eta: 4:24:27 iter: 17259 Cube/total_3D_loss: 1.061 total_loss: 1.88 BoxHead/loss_cls: 0.09374 BoxHead/loss_box_reg: 0.2021 Cube/loss_dims: 0.04139 Cube/loss_xy: 0.02965 Cube/loss_z: 0.07026 Cube/loss_pose: 0.2373 Cube/loss_joint: 0.5709 lr: 0.0214 max_mem: 28031M
+[02/26 20:53:05] d2.utils.events INFO: eta: 4:14:01 iter: 17279 Cube/total_3D_loss: 1.037 total_loss: 1.829 BoxHead/loss_cls: 0.09023 BoxHead/loss_box_reg: 0.1909 Cube/loss_dims: 0.04003 Cube/loss_xy: 0.02983 Cube/loss_z: 0.0739 Cube/loss_pose: 0.2338 Cube/loss_joint: 0.5881 lr: 0.0214 max_mem: 28031M
+[02/26 20:53:32] d2.utils.events INFO: eta: 4:15:30 iter: 17299 Cube/total_3D_loss: 0.9856 total_loss: 1.79 BoxHead/loss_cls: 0.08367 BoxHead/loss_box_reg: 0.1741 Cube/loss_dims: 0.04026 Cube/loss_xy: 0.02832 Cube/loss_z: 0.06812 Cube/loss_pose: 0.2238 Cube/loss_joint: 0.5534 lr: 0.00214 max_mem: 28031M
+[02/26 20:53:59] d2.utils.events INFO: eta: 4:19:36 iter: 17319 Cube/total_3D_loss: 0.9459 total_loss: 1.733 BoxHead/loss_cls: 0.0868 BoxHead/loss_box_reg: 0.1898 Cube/loss_dims: 0.03973 Cube/loss_xy: 0.02774 Cube/loss_z: 0.06113 Cube/loss_pose: 0.2243 Cube/loss_joint: 0.5217 lr: 0.00214 max_mem: 28031M
+[02/26 20:54:26] d2.utils.events INFO: eta: 4:14:09 iter: 17339 Cube/total_3D_loss: 0.9684 total_loss: 1.723 BoxHead/loss_cls: 0.08912 BoxHead/loss_box_reg: 0.1891 Cube/loss_dims: 0.04273 Cube/loss_xy: 0.028 Cube/loss_z: 0.06187 Cube/loss_pose: 0.2312 Cube/loss_joint: 0.532 lr: 0.00214 max_mem: 28031M
+[02/26 20:54:52] d2.utils.events INFO: eta: 4:11:59 iter: 17359 Cube/total_3D_loss: 0.9081 total_loss: 1.665 BoxHead/loss_cls: 0.08119 BoxHead/loss_box_reg: 0.1757 Cube/loss_dims: 0.04239 Cube/loss_xy: 0.02695 Cube/loss_z: 0.06153 Cube/loss_pose: 0.2348 Cube/loss_joint: 0.5236 lr: 0.00214 max_mem: 28031M
+[02/26 20:55:18] d2.utils.events INFO: eta: 4:10:45 iter: 17379 Cube/total_3D_loss: 0.9174 total_loss: 1.686 BoxHead/loss_cls: 0.07785 BoxHead/loss_box_reg: 0.1858 Cube/loss_dims: 0.0426 Cube/loss_xy: 0.02819 Cube/loss_z: 0.06322 Cube/loss_pose: 0.2363 Cube/loss_joint: 0.5309 lr: 0.00214 max_mem: 28031M
+[02/26 20:55:45] d2.utils.events INFO: eta: 4:12:43 iter: 17399 Cube/total_3D_loss: 0.8767 total_loss: 1.647 BoxHead/loss_cls: 0.07236 BoxHead/loss_box_reg: 0.1734 Cube/loss_dims: 0.04104 Cube/loss_xy: 0.02691 Cube/loss_z: 0.05959 Cube/loss_pose: 0.2296 Cube/loss_joint: 0.5269 lr: 0.00214 max_mem: 28031M
+[02/26 20:56:11] d2.utils.events INFO: eta: 4:09:26 iter: 17419 Cube/total_3D_loss: 0.8654 total_loss: 1.646 BoxHead/loss_cls: 0.0806 BoxHead/loss_box_reg: 0.1726 Cube/loss_dims: 0.0423 Cube/loss_xy: 0.02758 Cube/loss_z: 0.06017 Cube/loss_pose: 0.2273 Cube/loss_joint: 0.5371 lr: 0.00214 max_mem: 28031M
+[02/26 20:56:38] d2.utils.events INFO: eta: 4:10:14 iter: 17439 Cube/total_3D_loss: 0.8805 total_loss: 1.672 BoxHead/loss_cls: 0.07923 BoxHead/loss_box_reg: 0.1837 Cube/loss_dims: 0.04188 Cube/loss_xy: 0.02682 Cube/loss_z: 0.05982 Cube/loss_pose: 0.2344 Cube/loss_joint: 0.5214 lr: 0.00214 max_mem: 28031M
+[02/26 20:57:05] d2.utils.events INFO: eta: 4:20:06 iter: 17459 Cube/total_3D_loss: 0.8974 total_loss: 1.645 BoxHead/loss_cls: 0.07706 BoxHead/loss_box_reg: 0.1749 Cube/loss_dims: 0.04344 Cube/loss_xy: 0.02731 Cube/loss_z: 0.05867 Cube/loss_pose: 0.2319 Cube/loss_joint: 0.5183 lr: 0.00214 max_mem: 28031M
+[02/26 20:57:32] d2.utils.events INFO: eta: 4:15:31 iter: 17479 Cube/total_3D_loss: 0.9184 total_loss: 1.656 BoxHead/loss_cls: 0.08056 BoxHead/loss_box_reg: 0.1801 Cube/loss_dims: 0.04357 Cube/loss_xy: 0.02749 Cube/loss_z: 0.05753 Cube/loss_pose: 0.2365 Cube/loss_joint: 0.5134 lr: 0.00214 max_mem: 28031M
+[02/26 20:57:59] d2.utils.events INFO: eta: 4:07:18 iter: 17499 Cube/total_3D_loss: 0.8808 total_loss: 1.635 BoxHead/loss_cls: 0.07768 BoxHead/loss_box_reg: 0.1885 Cube/loss_dims: 0.0432 Cube/loss_xy: 0.02689 Cube/loss_z: 0.0603 Cube/loss_pose: 0.2339 Cube/loss_joint: 0.5287 lr: 0.00214 max_mem: 28031M
+[02/26 20:58:25] d2.utils.events INFO: eta: 4:08:57 iter: 17519 Cube/total_3D_loss: 0.8521 total_loss: 1.594 BoxHead/loss_cls: 0.07501 BoxHead/loss_box_reg: 0.1756 Cube/loss_dims: 0.04128 Cube/loss_xy: 0.02717 Cube/loss_z: 0.05628 Cube/loss_pose: 0.2356 Cube/loss_joint: 0.506 lr: 0.00214 max_mem: 28031M
+[02/26 20:58:51] d2.utils.events INFO: eta: 4:06:21 iter: 17539 Cube/total_3D_loss: 0.8823 total_loss: 1.617 BoxHead/loss_cls: 0.07108 BoxHead/loss_box_reg: 0.1711 Cube/loss_dims: 0.04304 Cube/loss_xy: 0.02769 Cube/loss_z: 0.05998 Cube/loss_pose: 0.2344 Cube/loss_joint: 0.5207 lr: 0.00214 max_mem: 28031M
+[02/26 20:59:18] d2.utils.events INFO: eta: 4:07:48 iter: 17559 Cube/total_3D_loss: 0.8403 total_loss: 1.589 BoxHead/loss_cls: 0.07663 BoxHead/loss_box_reg: 0.1747 Cube/loss_dims: 0.04298 Cube/loss_xy: 0.02759 Cube/loss_z: 0.05566 Cube/loss_pose: 0.2286 Cube/loss_joint: 0.5046 lr: 0.00214 max_mem: 28031M
+[02/26 20:59:44] d2.utils.events INFO: eta: 4:07:22 iter: 17579 Cube/total_3D_loss: 0.8701 total_loss: 1.606 BoxHead/loss_cls: 0.07418 BoxHead/loss_box_reg: 0.1781 Cube/loss_dims: 0.04189 Cube/loss_xy: 0.02764 Cube/loss_z: 0.05852 Cube/loss_pose: 0.2329 Cube/loss_joint: 0.5245 lr: 0.00214 max_mem: 28031M
+[02/26 21:00:11] d2.utils.events INFO: eta: 4:05:56 iter: 17599 Cube/total_3D_loss: 0.8615 total_loss: 1.605 BoxHead/loss_cls: 0.06912 BoxHead/loss_box_reg: 0.169 Cube/loss_dims: 0.04266 Cube/loss_xy: 0.02741 Cube/loss_z: 0.05587 Cube/loss_pose: 0.2424 Cube/loss_joint: 0.5135 lr: 0.00214 max_mem: 28031M
+[02/26 21:00:37] d2.utils.events INFO: eta: 4:04:15 iter: 17619 Cube/total_3D_loss: 0.8664 total_loss: 1.605 BoxHead/loss_cls: 0.07287 BoxHead/loss_box_reg: 0.1797 Cube/loss_dims: 0.04224 Cube/loss_xy: 0.0268 Cube/loss_z: 0.05937 Cube/loss_pose: 0.2307 Cube/loss_joint: 0.5245 lr: 0.00214 max_mem: 28031M
+[02/26 21:01:03] d2.utils.events INFO: eta: 4:05:19 iter: 17639 Cube/total_3D_loss: 0.8161 total_loss: 1.55 BoxHead/loss_cls: 0.07134 BoxHead/loss_box_reg: 0.1643 Cube/loss_dims: 0.04264 Cube/loss_xy: 0.02646 Cube/loss_z: 0.05608 Cube/loss_pose: 0.2288 Cube/loss_joint: 0.5068 lr: 0.00214 max_mem: 28031M
+[02/26 21:01:31] d2.utils.events INFO: eta: 4:13:09 iter: 17659 Cube/total_3D_loss: 0.8354 total_loss: 1.6 BoxHead/loss_cls: 0.07986 BoxHead/loss_box_reg: 0.186 Cube/loss_dims: 0.04262 Cube/loss_xy: 0.02717 Cube/loss_z: 0.0562 Cube/loss_pose: 0.2324 Cube/loss_joint: 0.507 lr: 0.00214 max_mem: 28031M
+[02/26 21:01:57] d2.utils.events INFO: eta: 4:05:51 iter: 17679 Cube/total_3D_loss: 0.8211 total_loss: 1.558 BoxHead/loss_cls: 0.07356 BoxHead/loss_box_reg: 0.175 Cube/loss_dims: 0.04288 Cube/loss_xy: 0.02682 Cube/loss_z: 0.05558 Cube/loss_pose: 0.2237 Cube/loss_joint: 0.4975 lr: 0.00214 max_mem: 28031M
+[02/26 21:02:23] d2.utils.events INFO: eta: 4:03:16 iter: 17699 Cube/total_3D_loss: 0.8618 total_loss: 1.593 BoxHead/loss_cls: 0.07202 BoxHead/loss_box_reg: 0.1771 Cube/loss_dims: 0.04403 Cube/loss_xy: 0.02664 Cube/loss_z: 0.05641 Cube/loss_pose: 0.2393 Cube/loss_joint: 0.5113 lr: 0.00214 max_mem: 28031M
+[02/26 21:02:50] d2.utils.events INFO: eta: 4:03:17 iter: 17719 Cube/total_3D_loss: 0.8343 total_loss: 1.541 BoxHead/loss_cls: 0.07412 BoxHead/loss_box_reg: 0.1785 Cube/loss_dims: 0.04187 Cube/loss_xy: 0.02664 Cube/loss_z: 0.0526 Cube/loss_pose: 0.2293 Cube/loss_joint: 0.496 lr: 0.00214 max_mem: 28031M
+[02/26 21:03:16] d2.utils.events INFO: eta: 4:01:10 iter: 17739 Cube/total_3D_loss: 0.8531 total_loss: 1.585 BoxHead/loss_cls: 0.07518 BoxHead/loss_box_reg: 0.1821 Cube/loss_dims: 0.04324 Cube/loss_xy: 0.02725 Cube/loss_z: 0.05597 Cube/loss_pose: 0.2298 Cube/loss_joint: 0.4998 lr: 0.00214 max_mem: 28031M
+[02/26 21:03:42] d2.utils.events INFO: eta: 4:01:03 iter: 17759 Cube/total_3D_loss: 0.8408 total_loss: 1.584 BoxHead/loss_cls: 0.07253 BoxHead/loss_box_reg: 0.177 Cube/loss_dims: 0.04261 Cube/loss_xy: 0.02777 Cube/loss_z: 0.05688 Cube/loss_pose: 0.2362 Cube/loss_joint: 0.5159 lr: 0.00214 max_mem: 28031M
+[02/26 21:04:08] d2.utils.events INFO: eta: 4:01:19 iter: 17779 Cube/total_3D_loss: 0.7803 total_loss: 1.539 BoxHead/loss_cls: 0.06746 BoxHead/loss_box_reg: 0.172 Cube/loss_dims: 0.04252 Cube/loss_xy: 0.02682 Cube/loss_z: 0.05461 Cube/loss_pose: 0.2229 Cube/loss_joint: 0.4936 lr: 0.00214 max_mem: 28031M
+[02/26 21:04:35] d2.utils.events INFO: eta: 4:00:13 iter: 17799 Cube/total_3D_loss: 0.8565 total_loss: 1.582 BoxHead/loss_cls: 0.06979 BoxHead/loss_box_reg: 0.1706 Cube/loss_dims: 0.04487 Cube/loss_xy: 0.02674 Cube/loss_z: 0.05607 Cube/loss_pose: 0.2443 Cube/loss_joint: 0.5085 lr: 0.00214 max_mem: 28031M
+[02/26 21:05:01] d2.utils.events INFO: eta: 4:05:03 iter: 17819 Cube/total_3D_loss: 0.8166 total_loss: 1.526 BoxHead/loss_cls: 0.06795 BoxHead/loss_box_reg: 0.1658 Cube/loss_dims: 0.04269 Cube/loss_xy: 0.02677 Cube/loss_z: 0.05427 Cube/loss_pose: 0.224 Cube/loss_joint: 0.496 lr: 0.00214 max_mem: 28031M
+[02/26 21:05:28] d2.utils.events INFO: eta: 4:00:29 iter: 17839 Cube/total_3D_loss: 0.8152 total_loss: 1.538 BoxHead/loss_cls: 0.07214 BoxHead/loss_box_reg: 0.1727 Cube/loss_dims: 0.04289 Cube/loss_xy: 0.02732 Cube/loss_z: 0.05416 Cube/loss_pose: 0.2288 Cube/loss_joint: 0.499 lr: 0.00214 max_mem: 28031M
+[02/26 21:05:54] d2.utils.events INFO: eta: 4:00:56 iter: 17859 Cube/total_3D_loss: 0.8209 total_loss: 1.567 BoxHead/loss_cls: 0.06972 BoxHead/loss_box_reg: 0.1756 Cube/loss_dims: 0.04267 Cube/loss_xy: 0.02721 Cube/loss_z: 0.05399 Cube/loss_pose: 0.2274 Cube/loss_joint: 0.5 lr: 0.00214 max_mem: 28031M
+[02/26 21:06:21] d2.utils.events INFO: eta: 4:07:39 iter: 17879 Cube/total_3D_loss: 0.8475 total_loss: 1.576 BoxHead/loss_cls: 0.07024 BoxHead/loss_box_reg: 0.1736 Cube/loss_dims: 0.04286 Cube/loss_xy: 0.02771 Cube/loss_z: 0.05581 Cube/loss_pose: 0.2403 Cube/loss_joint: 0.5219 lr: 0.00214 max_mem: 28031M
+[02/26 21:06:48] d2.utils.events INFO: eta: 3:59:16 iter: 17899 Cube/total_3D_loss: 0.8168 total_loss: 1.54 BoxHead/loss_cls: 0.07554 BoxHead/loss_box_reg: 0.1727 Cube/loss_dims: 0.04227 Cube/loss_xy: 0.02741 Cube/loss_z: 0.05278 Cube/loss_pose: 0.232 Cube/loss_joint: 0.4859 lr: 0.00214 max_mem: 28031M
+[02/26 21:07:14] d2.utils.events INFO: eta: 3:58:10 iter: 17919 Cube/total_3D_loss: 0.805 total_loss: 1.528 BoxHead/loss_cls: 0.07262 BoxHead/loss_box_reg: 0.1814 Cube/loss_dims: 0.04166 Cube/loss_xy: 0.0259 Cube/loss_z: 0.05321 Cube/loss_pose: 0.2245 Cube/loss_joint: 0.4848 lr: 0.00214 max_mem: 28031M
+[02/26 21:07:40] d2.utils.events INFO: eta: 3:56:55 iter: 17939 Cube/total_3D_loss: 0.802 total_loss: 1.51 BoxHead/loss_cls: 0.07143 BoxHead/loss_box_reg: 0.1784 Cube/loss_dims: 0.04212 Cube/loss_xy: 0.02704 Cube/loss_z: 0.05403 Cube/loss_pose: 0.2221 Cube/loss_joint: 0.4995 lr: 0.00214 max_mem: 28031M
+[02/26 21:08:06] d2.utils.events INFO: eta: 3:57:59 iter: 17959 Cube/total_3D_loss: 0.834 total_loss: 1.594 BoxHead/loss_cls: 0.0749 BoxHead/loss_box_reg: 0.1836 Cube/loss_dims: 0.04355 Cube/loss_xy: 0.02745 Cube/loss_z: 0.05612 Cube/loss_pose: 0.2361 Cube/loss_joint: 0.5064 lr: 0.00214 max_mem: 28031M
+[02/26 21:08:33] d2.utils.events INFO: eta: 3:59:45 iter: 17979 Cube/total_3D_loss: 0.8175 total_loss: 1.536 BoxHead/loss_cls: 0.07078 BoxHead/loss_box_reg: 0.1701 Cube/loss_dims: 0.04332 Cube/loss_xy: 0.02641 Cube/loss_z: 0.05278 Cube/loss_pose: 0.2375 Cube/loss_joint: 0.5009 lr: 0.00214 max_mem: 28031M
+[02/26 21:08:59] d2.utils.events INFO: eta: 3:55:28 iter: 17999 Cube/total_3D_loss: 0.8392 total_loss: 1.541 BoxHead/loss_cls: 0.07517 BoxHead/loss_box_reg: 0.1721 Cube/loss_dims: 0.04298 Cube/loss_xy: 0.0274 Cube/loss_z: 0.05319 Cube/loss_pose: 0.2396 Cube/loss_joint: 0.4956 lr: 0.00214 max_mem: 28031M
+[02/26 21:09:25] d2.utils.events INFO: eta: 3:55:48 iter: 18019 Cube/total_3D_loss: 0.832 total_loss: 1.554 BoxHead/loss_cls: 0.06609 BoxHead/loss_box_reg: 0.1676 Cube/loss_dims: 0.04316 Cube/loss_xy: 0.02676 Cube/loss_z: 0.05146 Cube/loss_pose: 0.2335 Cube/loss_joint: 0.4896 lr: 0.00214 max_mem: 28031M
+[02/26 21:09:52] d2.utils.events INFO: eta: 3:56:10 iter: 18039 Cube/total_3D_loss: 0.8451 total_loss: 1.573 BoxHead/loss_cls: 0.07637 BoxHead/loss_box_reg: 0.1751 Cube/loss_dims: 0.04235 Cube/loss_xy: 0.02707 Cube/loss_z: 0.05428 Cube/loss_pose: 0.2292 Cube/loss_joint: 0.5085 lr: 0.00214 max_mem: 28031M
+[02/26 21:10:18] d2.utils.events INFO: eta: 3:55:42 iter: 18059 Cube/total_3D_loss: 0.7787 total_loss: 1.533 BoxHead/loss_cls: 0.07419 BoxHead/loss_box_reg: 0.1804 Cube/loss_dims: 0.04256 Cube/loss_xy: 0.02684 Cube/loss_z: 0.05212 Cube/loss_pose: 0.2221 Cube/loss_joint: 0.4812 lr: 0.00214 max_mem: 28031M
+[02/26 21:10:44] d2.utils.events INFO: eta: 3:54:38 iter: 18079 Cube/total_3D_loss: 0.8082 total_loss: 1.518 BoxHead/loss_cls: 0.07018 BoxHead/loss_box_reg: 0.1694 Cube/loss_dims: 0.04365 Cube/loss_xy: 0.02693 Cube/loss_z: 0.05407 Cube/loss_pose: 0.2296 Cube/loss_joint: 0.5012 lr: 0.00214 max_mem: 28031M
+[02/26 21:11:11] d2.utils.events INFO: eta: 4:01:44 iter: 18099 Cube/total_3D_loss: 0.79 total_loss: 1.531 BoxHead/loss_cls: 0.07464 BoxHead/loss_box_reg: 0.1793 Cube/loss_dims: 0.04233 Cube/loss_xy: 0.02687 Cube/loss_z: 0.05303 Cube/loss_pose: 0.2317 Cube/loss_joint: 0.4943 lr: 0.00214 max_mem: 28031M
+[02/26 21:11:38] d2.utils.events INFO: eta: 3:53:31 iter: 18119 Cube/total_3D_loss: 0.7929 total_loss: 1.531 BoxHead/loss_cls: 0.06947 BoxHead/loss_box_reg: 0.1705 Cube/loss_dims: 0.04262 Cube/loss_xy: 0.02706 Cube/loss_z: 0.05321 Cube/loss_pose: 0.2313 Cube/loss_joint: 0.4939 lr: 0.00214 max_mem: 28031M
+[02/26 21:12:05] d2.utils.events INFO: eta: 3:57:54 iter: 18139 Cube/total_3D_loss: 0.808 total_loss: 1.515 BoxHead/loss_cls: 0.06835 BoxHead/loss_box_reg: 0.1812 Cube/loss_dims: 0.04154 Cube/loss_xy: 0.02704 Cube/loss_z: 0.05158 Cube/loss_pose: 0.2302 Cube/loss_joint: 0.4798 lr: 0.00214 max_mem: 28031M
+[02/26 21:12:31] d2.utils.events INFO: eta: 3:54:29 iter: 18159 Cube/total_3D_loss: 0.7903 total_loss: 1.511 BoxHead/loss_cls: 0.07176 BoxHead/loss_box_reg: 0.1814 Cube/loss_dims: 0.04272 Cube/loss_xy: 0.02668 Cube/loss_z: 0.05347 Cube/loss_pose: 0.23 Cube/loss_joint: 0.5008 lr: 0.00214 max_mem: 28031M
+[02/26 21:12:57] d2.utils.events INFO: eta: 3:52:52 iter: 18179 Cube/total_3D_loss: 0.8219 total_loss: 1.543 BoxHead/loss_cls: 0.06414 BoxHead/loss_box_reg: 0.1706 Cube/loss_dims: 0.04262 Cube/loss_xy: 0.02689 Cube/loss_z: 0.05232 Cube/loss_pose: 0.2317 Cube/loss_joint: 0.4904 lr: 0.00214 max_mem: 28031M
+[02/26 21:13:24] d2.utils.events INFO: eta: 3:53:28 iter: 18199 Cube/total_3D_loss: 0.8041 total_loss: 1.535 BoxHead/loss_cls: 0.06841 BoxHead/loss_box_reg: 0.1691 Cube/loss_dims: 0.04338 Cube/loss_xy: 0.02621 Cube/loss_z: 0.05184 Cube/loss_pose: 0.2438 Cube/loss_joint: 0.4919 lr: 0.00214 max_mem: 28031M
+[02/26 21:13:51] d2.utils.events INFO: eta: 3:57:25 iter: 18219 Cube/total_3D_loss: 0.7936 total_loss: 1.524 BoxHead/loss_cls: 0.0695 BoxHead/loss_box_reg: 0.1731 Cube/loss_dims: 0.04293 Cube/loss_xy: 0.027 Cube/loss_z: 0.05222 Cube/loss_pose: 0.2317 Cube/loss_joint: 0.4948 lr: 0.00214 max_mem: 28031M
+[02/26 21:14:17] d2.utils.events INFO: eta: 3:52:32 iter: 18239 Cube/total_3D_loss: 0.7714 total_loss: 1.494 BoxHead/loss_cls: 0.06792 BoxHead/loss_box_reg: 0.1617 Cube/loss_dims: 0.04208 Cube/loss_xy: 0.02681 Cube/loss_z: 0.05157 Cube/loss_pose: 0.2232 Cube/loss_joint: 0.4859 lr: 0.00214 max_mem: 28031M
+[02/26 21:14:44] d2.utils.events INFO: eta: 3:54:57 iter: 18259 Cube/total_3D_loss: 0.7986 total_loss: 1.499 BoxHead/loss_cls: 0.06992 BoxHead/loss_box_reg: 0.1684 Cube/loss_dims: 0.04307 Cube/loss_xy: 0.02694 Cube/loss_z: 0.05299 Cube/loss_pose: 0.2312 Cube/loss_joint: 0.4936 lr: 0.00214 max_mem: 28031M
+[02/26 21:15:10] d2.utils.events INFO: eta: 3:50:48 iter: 18279 Cube/total_3D_loss: 0.8078 total_loss: 1.515 BoxHead/loss_cls: 0.07413 BoxHead/loss_box_reg: 0.1728 Cube/loss_dims: 0.04401 Cube/loss_xy: 0.02722 Cube/loss_z: 0.05127 Cube/loss_pose: 0.2388 Cube/loss_joint: 0.4905 lr: 0.00214 max_mem: 28031M
+[02/26 21:15:37] d2.utils.events INFO: eta: 3:58:59 iter: 18299 Cube/total_3D_loss: 0.7917 total_loss: 1.504 BoxHead/loss_cls: 0.06789 BoxHead/loss_box_reg: 0.1633 Cube/loss_dims: 0.04282 Cube/loss_xy: 0.02659 Cube/loss_z: 0.05212 Cube/loss_pose: 0.2284 Cube/loss_joint: 0.4878 lr: 0.00214 max_mem: 28031M
+[02/26 21:16:04] d2.utils.events INFO: eta: 3:50:12 iter: 18319 Cube/total_3D_loss: 0.7873 total_loss: 1.465 BoxHead/loss_cls: 0.06625 BoxHead/loss_box_reg: 0.1562 Cube/loss_dims: 0.04257 Cube/loss_xy: 0.0258 Cube/loss_z: 0.05124 Cube/loss_pose: 0.2274 Cube/loss_joint: 0.4816 lr: 0.00214 max_mem: 28031M
+[02/26 21:16:30] d2.utils.events INFO: eta: 3:48:45 iter: 18339 Cube/total_3D_loss: 0.7762 total_loss: 1.521 BoxHead/loss_cls: 0.07293 BoxHead/loss_box_reg: 0.1838 Cube/loss_dims: 0.04247 Cube/loss_xy: 0.02626 Cube/loss_z: 0.05227 Cube/loss_pose: 0.2281 Cube/loss_joint: 0.4878 lr: 0.00214 max_mem: 28031M
+[02/26 21:16:56] d2.utils.events INFO: eta: 3:48:31 iter: 18359 Cube/total_3D_loss: 0.7552 total_loss: 1.468 BoxHead/loss_cls: 0.06744 BoxHead/loss_box_reg: 0.1654 Cube/loss_dims: 0.04203 Cube/loss_xy: 0.02588 Cube/loss_z: 0.04927 Cube/loss_pose: 0.2215 Cube/loss_joint: 0.469 lr: 0.00214 max_mem: 28031M
+[02/26 21:17:23] d2.utils.events INFO: eta: 3:48:29 iter: 18379 Cube/total_3D_loss: 0.8145 total_loss: 1.544 BoxHead/loss_cls: 0.07177 BoxHead/loss_box_reg: 0.1797 Cube/loss_dims: 0.04562 Cube/loss_xy: 0.02696 Cube/loss_z: 0.05274 Cube/loss_pose: 0.2345 Cube/loss_joint: 0.4964 lr: 0.00214 max_mem: 28031M
+[02/26 21:17:49] d2.utils.events INFO: eta: 3:48:15 iter: 18399 Cube/total_3D_loss: 0.7947 total_loss: 1.482 BoxHead/loss_cls: 0.06746 BoxHead/loss_box_reg: 0.1664 Cube/loss_dims: 0.04283 Cube/loss_xy: 0.02653 Cube/loss_z: 0.05041 Cube/loss_pose: 0.2313 Cube/loss_joint: 0.479 lr: 0.00214 max_mem: 28031M
+[02/26 21:18:15] d2.utils.events INFO: eta: 3:48:23 iter: 18419 Cube/total_3D_loss: 0.786 total_loss: 1.506 BoxHead/loss_cls: 0.06985 BoxHead/loss_box_reg: 0.1737 Cube/loss_dims: 0.04263 Cube/loss_xy: 0.02696 Cube/loss_z: 0.05312 Cube/loss_pose: 0.229 Cube/loss_joint: 0.4916 lr: 0.00214 max_mem: 28031M
+[02/26 21:18:42] d2.utils.events INFO: eta: 3:51:41 iter: 18439 Cube/total_3D_loss: 0.7902 total_loss: 1.48 BoxHead/loss_cls: 0.0684 BoxHead/loss_box_reg: 0.1681 Cube/loss_dims: 0.04141 Cube/loss_xy: 0.02608 Cube/loss_z: 0.05067 Cube/loss_pose: 0.2324 Cube/loss_joint: 0.4788 lr: 0.00214 max_mem: 28031M
+[02/26 21:19:09] d2.utils.events INFO: eta: 3:47:27 iter: 18459 Cube/total_3D_loss: 0.7877 total_loss: 1.485 BoxHead/loss_cls: 0.06816 BoxHead/loss_box_reg: 0.1722 Cube/loss_dims: 0.04244 Cube/loss_xy: 0.02683 Cube/loss_z: 0.05091 Cube/loss_pose: 0.2392 Cube/loss_joint: 0.4891 lr: 0.00214 max_mem: 28031M
+[02/26 21:19:35] d2.utils.events INFO: eta: 3:47:13 iter: 18479 Cube/total_3D_loss: 0.7967 total_loss: 1.5 BoxHead/loss_cls: 0.06324 BoxHead/loss_box_reg: 0.165 Cube/loss_dims: 0.04441 Cube/loss_xy: 0.02736 Cube/loss_z: 0.0507 Cube/loss_pose: 0.2321 Cube/loss_joint: 0.4846 lr: 0.00214 max_mem: 28031M
+[02/26 21:20:01] d2.utils.events INFO: eta: 3:46:30 iter: 18499 Cube/total_3D_loss: 0.8011 total_loss: 1.509 BoxHead/loss_cls: 0.06819 BoxHead/loss_box_reg: 0.1679 Cube/loss_dims: 0.04275 Cube/loss_xy: 0.02698 Cube/loss_z: 0.05035 Cube/loss_pose: 0.2275 Cube/loss_joint: 0.4861 lr: 0.00214 max_mem: 28031M
+[02/26 21:20:28] d2.utils.events INFO: eta: 3:46:14 iter: 18519 Cube/total_3D_loss: 0.7534 total_loss: 1.467 BoxHead/loss_cls: 0.06447 BoxHead/loss_box_reg: 0.1604 Cube/loss_dims: 0.04208 Cube/loss_xy: 0.02708 Cube/loss_z: 0.04962 Cube/loss_pose: 0.2246 Cube/loss_joint: 0.4755 lr: 0.00214 max_mem: 28031M
+[02/26 21:20:54] d2.utils.events INFO: eta: 3:45:26 iter: 18539 Cube/total_3D_loss: 0.7867 total_loss: 1.488 BoxHead/loss_cls: 0.07062 BoxHead/loss_box_reg: 0.1768 Cube/loss_dims: 0.04195 Cube/loss_xy: 0.02637 Cube/loss_z: 0.0512 Cube/loss_pose: 0.2308 Cube/loss_joint: 0.4815 lr: 0.00214 max_mem: 28031M
+[02/26 21:21:21] d2.utils.events INFO: eta: 3:44:44 iter: 18559 Cube/total_3D_loss: 0.7709 total_loss: 1.467 BoxHead/loss_cls: 0.064 BoxHead/loss_box_reg: 0.1607 Cube/loss_dims: 0.04265 Cube/loss_xy: 0.02681 Cube/loss_z: 0.05024 Cube/loss_pose: 0.2293 Cube/loss_joint: 0.4865 lr: 0.00214 max_mem: 28031M
+[02/26 21:21:47] d2.utils.events INFO: eta: 3:48:36 iter: 18579 Cube/total_3D_loss: 0.7917 total_loss: 1.493 BoxHead/loss_cls: 0.06705 BoxHead/loss_box_reg: 0.1653 Cube/loss_dims: 0.04342 Cube/loss_xy: 0.02703 Cube/loss_z: 0.04887 Cube/loss_pose: 0.2343 Cube/loss_joint: 0.4751 lr: 0.00214 max_mem: 28031M
+[02/26 21:22:14] d2.utils.events INFO: eta: 3:44:11 iter: 18599 Cube/total_3D_loss: 0.7852 total_loss: 1.477 BoxHead/loss_cls: 0.0666 BoxHead/loss_box_reg: 0.1627 Cube/loss_dims: 0.04318 Cube/loss_xy: 0.02612 Cube/loss_z: 0.04986 Cube/loss_pose: 0.2287 Cube/loss_joint: 0.4795 lr: 0.00214 max_mem: 28031M
+[02/26 21:22:40] d2.utils.events INFO: eta: 3:43:13 iter: 18619 Cube/total_3D_loss: 0.7787 total_loss: 1.49 BoxHead/loss_cls: 0.07256 BoxHead/loss_box_reg: 0.1681 Cube/loss_dims: 0.04298 Cube/loss_xy: 0.02648 Cube/loss_z: 0.04843 Cube/loss_pose: 0.2254 Cube/loss_joint: 0.464 lr: 0.00214 max_mem: 28031M
+[02/26 21:23:06] d2.utils.events INFO: eta: 3:42:34 iter: 18639 Cube/total_3D_loss: 0.7958 total_loss: 1.517 BoxHead/loss_cls: 0.0687 BoxHead/loss_box_reg: 0.1713 Cube/loss_dims: 0.04422 Cube/loss_xy: 0.02634 Cube/loss_z: 0.05001 Cube/loss_pose: 0.2387 Cube/loss_joint: 0.4857 lr: 0.00214 max_mem: 28031M
+[02/26 21:23:33] d2.utils.events INFO: eta: 3:41:38 iter: 18659 Cube/total_3D_loss: 0.8051 total_loss: 1.507 BoxHead/loss_cls: 0.07521 BoxHead/loss_box_reg: 0.1787 Cube/loss_dims: 0.04287 Cube/loss_xy: 0.02662 Cube/loss_z: 0.04878 Cube/loss_pose: 0.2267 Cube/loss_joint: 0.4755 lr: 0.00214 max_mem: 28031M
+[02/26 21:23:59] d2.utils.events INFO: eta: 3:42:21 iter: 18679 Cube/total_3D_loss: 0.7957 total_loss: 1.53 BoxHead/loss_cls: 0.06926 BoxHead/loss_box_reg: 0.1862 Cube/loss_dims: 0.04194 Cube/loss_xy: 0.02714 Cube/loss_z: 0.05001 Cube/loss_pose: 0.2345 Cube/loss_joint: 0.4856 lr: 0.00214 max_mem: 28031M
+[02/26 21:24:25] d2.utils.events INFO: eta: 3:40:31 iter: 18699 Cube/total_3D_loss: 0.7603 total_loss: 1.483 BoxHead/loss_cls: 0.07292 BoxHead/loss_box_reg: 0.1751 Cube/loss_dims: 0.04302 Cube/loss_xy: 0.02632 Cube/loss_z: 0.0489 Cube/loss_pose: 0.2315 Cube/loss_joint: 0.4765 lr: 0.00214 max_mem: 28031M
+[02/26 21:24:52] d2.utils.events INFO: eta: 3:47:20 iter: 18719 Cube/total_3D_loss: 0.7649 total_loss: 1.469 BoxHead/loss_cls: 0.06671 BoxHead/loss_box_reg: 0.1668 Cube/loss_dims: 0.04319 Cube/loss_xy: 0.02704 Cube/loss_z: 0.04879 Cube/loss_pose: 0.2296 Cube/loss_joint: 0.4808 lr: 0.00214 max_mem: 28031M
+[02/26 21:25:18] d2.utils.events INFO: eta: 3:39:51 iter: 18739 Cube/total_3D_loss: 0.7806 total_loss: 1.512 BoxHead/loss_cls: 0.0728 BoxHead/loss_box_reg: 0.171 Cube/loss_dims: 0.04334 Cube/loss_xy: 0.02724 Cube/loss_z: 0.04958 Cube/loss_pose: 0.2299 Cube/loss_joint: 0.4849 lr: 0.00214 max_mem: 28031M
+[02/26 21:25:45] d2.utils.events INFO: eta: 3:40:04 iter: 18759 Cube/total_3D_loss: 0.7574 total_loss: 1.484 BoxHead/loss_cls: 0.0634 BoxHead/loss_box_reg: 0.1679 Cube/loss_dims: 0.04166 Cube/loss_xy: 0.02623 Cube/loss_z: 0.04821 Cube/loss_pose: 0.2326 Cube/loss_joint: 0.4714 lr: 0.00214 max_mem: 28031M
+[02/26 21:26:11] d2.utils.events INFO: eta: 3:38:07 iter: 18779 Cube/total_3D_loss: 0.7793 total_loss: 1.468 BoxHead/loss_cls: 0.06073 BoxHead/loss_box_reg: 0.1613 Cube/loss_dims: 0.04294 Cube/loss_xy: 0.02595 Cube/loss_z: 0.0486 Cube/loss_pose: 0.2273 Cube/loss_joint: 0.4671 lr: 0.00214 max_mem: 28031M
+[02/26 21:26:37] d2.utils.events INFO: eta: 3:38:28 iter: 18799 Cube/total_3D_loss: 0.738 total_loss: 1.437 BoxHead/loss_cls: 0.06384 BoxHead/loss_box_reg: 0.157 Cube/loss_dims: 0.04178 Cube/loss_xy: 0.02549 Cube/loss_z: 0.04803 Cube/loss_pose: 0.2295 Cube/loss_joint: 0.4637 lr: 0.00214 max_mem: 28031M
+[02/26 21:27:03] d2.utils.events INFO: eta: 3:39:02 iter: 18819 Cube/total_3D_loss: 0.7771 total_loss: 1.469 BoxHead/loss_cls: 0.06395 BoxHead/loss_box_reg: 0.1574 Cube/loss_dims: 0.04204 Cube/loss_xy: 0.02601 Cube/loss_z: 0.05176 Cube/loss_pose: 0.2324 Cube/loss_joint: 0.4884 lr: 0.00214 max_mem: 28031M
+[02/26 21:27:30] d2.utils.events INFO: eta: 3:36:38 iter: 18839 Cube/total_3D_loss: 0.77 total_loss: 1.494 BoxHead/loss_cls: 0.07376 BoxHead/loss_box_reg: 0.1801 Cube/loss_dims: 0.04281 Cube/loss_xy: 0.02683 Cube/loss_z: 0.05076 Cube/loss_pose: 0.2296 Cube/loss_joint: 0.4769 lr: 0.00214 max_mem: 28031M
+[02/26 21:27:56] d2.utils.events INFO: eta: 3:40:29 iter: 18859 Cube/total_3D_loss: 0.7665 total_loss: 1.491 BoxHead/loss_cls: 0.06318 BoxHead/loss_box_reg: 0.1587 Cube/loss_dims: 0.04416 Cube/loss_xy: 0.02663 Cube/loss_z: 0.04926 Cube/loss_pose: 0.229 Cube/loss_joint: 0.4805 lr: 0.00214 max_mem: 28031M
+[02/26 21:28:22] d2.utils.events INFO: eta: 3:37:19 iter: 18879 Cube/total_3D_loss: 0.797 total_loss: 1.523 BoxHead/loss_cls: 0.06824 BoxHead/loss_box_reg: 0.167 Cube/loss_dims: 0.04408 Cube/loss_xy: 0.02712 Cube/loss_z: 0.05068 Cube/loss_pose: 0.2285 Cube/loss_joint: 0.4859 lr: 0.00214 max_mem: 28031M
+[02/26 21:28:49] d2.utils.events INFO: eta: 3:36:57 iter: 18899 Cube/total_3D_loss: 0.7352 total_loss: 1.437 BoxHead/loss_cls: 0.06614 BoxHead/loss_box_reg: 0.1658 Cube/loss_dims: 0.04248 Cube/loss_xy: 0.02591 Cube/loss_z: 0.0479 Cube/loss_pose: 0.2208 Cube/loss_joint: 0.4628 lr: 0.00214 max_mem: 28031M
+[02/26 21:29:15] d2.utils.events INFO: eta: 3:35:19 iter: 18919 Cube/total_3D_loss: 0.7603 total_loss: 1.478 BoxHead/loss_cls: 0.0687 BoxHead/loss_box_reg: 0.179 Cube/loss_dims: 0.04311 Cube/loss_xy: 0.02634 Cube/loss_z: 0.04941 Cube/loss_pose: 0.2314 Cube/loss_joint: 0.4774 lr: 0.00214 max_mem: 28031M
+[02/26 21:29:41] d2.utils.events INFO: eta: 3:38:00 iter: 18939 Cube/total_3D_loss: 0.7769 total_loss: 1.464 BoxHead/loss_cls: 0.06501 BoxHead/loss_box_reg: 0.1562 Cube/loss_dims: 0.04287 Cube/loss_xy: 0.02658 Cube/loss_z: 0.04908 Cube/loss_pose: 0.2262 Cube/loss_joint: 0.4741 lr: 0.00214 max_mem: 28031M
+[02/26 21:30:08] d2.utils.events INFO: eta: 3:35:25 iter: 18959 Cube/total_3D_loss: 0.7315 total_loss: 1.44 BoxHead/loss_cls: 0.06783 BoxHead/loss_box_reg: 0.1657 Cube/loss_dims: 0.04159 Cube/loss_xy: 0.02525 Cube/loss_z: 0.05035 Cube/loss_pose: 0.2207 Cube/loss_joint: 0.4744 lr: 0.00214 max_mem: 28031M
+[02/26 21:30:34] d2.utils.events INFO: eta: 3:36:19 iter: 18979 Cube/total_3D_loss: 0.7693 total_loss: 1.46 BoxHead/loss_cls: 0.06533 BoxHead/loss_box_reg: 0.1641 Cube/loss_dims: 0.04297 Cube/loss_xy: 0.02658 Cube/loss_z: 0.04859 Cube/loss_pose: 0.2304 Cube/loss_joint: 0.4773 lr: 0.00214 max_mem: 28031M
+[02/26 21:31:01] d2.utils.events INFO: eta: 3:35:54 iter: 18999 Cube/total_3D_loss: 0.7499 total_loss: 1.46 BoxHead/loss_cls: 0.06756 BoxHead/loss_box_reg: 0.1657 Cube/loss_dims: 0.04231 Cube/loss_xy: 0.02563 Cube/loss_z: 0.0488 Cube/loss_pose: 0.2336 Cube/loss_joint: 0.4684 lr: 0.00214 max_mem: 28031M
+[02/26 21:31:27] d2.utils.events INFO: eta: 3:35:04 iter: 19019 Cube/total_3D_loss: 0.7647 total_loss: 1.463 BoxHead/loss_cls: 0.06828 BoxHead/loss_box_reg: 0.1711 Cube/loss_dims: 0.04246 Cube/loss_xy: 0.02614 Cube/loss_z: 0.04866 Cube/loss_pose: 0.2307 Cube/loss_joint: 0.4668 lr: 0.00214 max_mem: 28031M
+[02/26 21:31:54] d2.utils.events INFO: eta: 3:42:11 iter: 19039 Cube/total_3D_loss: 0.7673 total_loss: 1.45 BoxHead/loss_cls: 0.06878 BoxHead/loss_box_reg: 0.1647 Cube/loss_dims: 0.04287 Cube/loss_xy: 0.02676 Cube/loss_z: 0.04893 Cube/loss_pose: 0.2272 Cube/loss_joint: 0.4695 lr: 0.00214 max_mem: 28031M
+[02/26 21:32:20] d2.utils.events INFO: eta: 3:31:54 iter: 19059 Cube/total_3D_loss: 0.8 total_loss: 1.488 BoxHead/loss_cls: 0.06939 BoxHead/loss_box_reg: 0.1634 Cube/loss_dims: 0.04403 Cube/loss_xy: 0.02669 Cube/loss_z: 0.0482 Cube/loss_pose: 0.239 Cube/loss_joint: 0.4722 lr: 0.00214 max_mem: 28031M
+[02/26 21:32:47] d2.utils.events INFO: eta: 3:31:47 iter: 19079 Cube/total_3D_loss: 0.7855 total_loss: 1.489 BoxHead/loss_cls: 0.06916 BoxHead/loss_box_reg: 0.1717 Cube/loss_dims: 0.04422 Cube/loss_xy: 0.02635 Cube/loss_z: 0.0504 Cube/loss_pose: 0.2358 Cube/loss_joint: 0.4793 lr: 0.00214 max_mem: 28031M
+[02/26 21:33:13] d2.utils.events INFO: eta: 3:31:03 iter: 19099 Cube/total_3D_loss: 0.7764 total_loss: 1.486 BoxHead/loss_cls: 0.06948 BoxHead/loss_box_reg: 0.1701 Cube/loss_dims: 0.04366 Cube/loss_xy: 0.02689 Cube/loss_z: 0.04808 Cube/loss_pose: 0.2309 Cube/loss_joint: 0.4727 lr: 0.00214 max_mem: 28031M
+[02/26 21:33:39] d2.utils.events INFO: eta: 3:31:25 iter: 19119 Cube/total_3D_loss: 0.7474 total_loss: 1.472 BoxHead/loss_cls: 0.06671 BoxHead/loss_box_reg: 0.1735 Cube/loss_dims: 0.04234 Cube/loss_xy: 0.02524 Cube/loss_z: 0.04767 Cube/loss_pose: 0.2229 Cube/loss_joint: 0.4648 lr: 0.00214 max_mem: 28031M
+[02/26 21:34:06] d2.utils.events INFO: eta: 3:36:44 iter: 19139 Cube/total_3D_loss: 0.7719 total_loss: 1.477 BoxHead/loss_cls: 0.06647 BoxHead/loss_box_reg: 0.1595 Cube/loss_dims: 0.04153 Cube/loss_xy: 0.02677 Cube/loss_z: 0.05096 Cube/loss_pose: 0.2248 Cube/loss_joint: 0.4752 lr: 0.00214 max_mem: 28031M
+[02/26 21:34:32] d2.utils.events INFO: eta: 3:30:11 iter: 19159 Cube/total_3D_loss: 0.734 total_loss: 1.429 BoxHead/loss_cls: 0.06907 BoxHead/loss_box_reg: 0.1613 Cube/loss_dims: 0.04193 Cube/loss_xy: 0.02651 Cube/loss_z: 0.04667 Cube/loss_pose: 0.226 Cube/loss_joint: 0.4624 lr: 0.00214 max_mem: 28031M
+[02/26 21:34:58] d2.utils.events INFO: eta: 3:27:18 iter: 19179 Cube/total_3D_loss: 0.7383 total_loss: 1.448 BoxHead/loss_cls: 0.06462 BoxHead/loss_box_reg: 0.1649 Cube/loss_dims: 0.04261 Cube/loss_xy: 0.02698 Cube/loss_z: 0.04919 Cube/loss_pose: 0.2198 Cube/loss_joint: 0.4759 lr: 0.00214 max_mem: 28031M
+[02/26 21:35:24] d2.utils.events INFO: eta: 3:29:11 iter: 19199 Cube/total_3D_loss: 0.7434 total_loss: 1.49 BoxHead/loss_cls: 0.07159 BoxHead/loss_box_reg: 0.1737 Cube/loss_dims: 0.0417 Cube/loss_xy: 0.02678 Cube/loss_z: 0.04912 Cube/loss_pose: 0.2329 Cube/loss_joint: 0.4729 lr: 0.00214 max_mem: 28031M
+[02/26 21:35:50] d2.utils.events INFO: eta: 3:31:18 iter: 19219 Cube/total_3D_loss: 0.7461 total_loss: 1.421 BoxHead/loss_cls: 0.06608 BoxHead/loss_box_reg: 0.1692 Cube/loss_dims: 0.04349 Cube/loss_xy: 0.02663 Cube/loss_z: 0.04902 Cube/loss_pose: 0.2298 Cube/loss_joint: 0.4807 lr: 0.00214 max_mem: 28031M
+[02/26 21:36:17] d2.utils.events INFO: eta: 3:29:35 iter: 19239 Cube/total_3D_loss: 0.7739 total_loss: 1.481 BoxHead/loss_cls: 0.06334 BoxHead/loss_box_reg: 0.171 Cube/loss_dims: 0.04214 Cube/loss_xy: 0.02644 Cube/loss_z: 0.04843 Cube/loss_pose: 0.2279 Cube/loss_joint: 0.4692 lr: 0.00214 max_mem: 28031M
+[02/26 21:36:43] d2.utils.events INFO: eta: 3:28:44 iter: 19259 Cube/total_3D_loss: 0.7615 total_loss: 1.478 BoxHead/loss_cls: 0.06711 BoxHead/loss_box_reg: 0.166 Cube/loss_dims: 0.04345 Cube/loss_xy: 0.02604 Cube/loss_z: 0.04968 Cube/loss_pose: 0.2243 Cube/loss_joint: 0.4747 lr: 0.00214 max_mem: 28031M
+[02/26 21:37:09] d2.utils.events INFO: eta: 3:27:59 iter: 19279 Cube/total_3D_loss: 0.7873 total_loss: 1.482 BoxHead/loss_cls: 0.05992 BoxHead/loss_box_reg: 0.1613 Cube/loss_dims: 0.04453 Cube/loss_xy: 0.02567 Cube/loss_z: 0.04688 Cube/loss_pose: 0.2455 Cube/loss_joint: 0.4668 lr: 0.00214 max_mem: 28031M
+[02/26 21:37:36] d2.utils.events INFO: eta: 3:28:43 iter: 19299 Cube/total_3D_loss: 0.7251 total_loss: 1.422 BoxHead/loss_cls: 0.06249 BoxHead/loss_box_reg: 0.1549 Cube/loss_dims: 0.041 Cube/loss_xy: 0.02603 Cube/loss_z: 0.04794 Cube/loss_pose: 0.2208 Cube/loss_joint: 0.4694 lr: 0.00214 max_mem: 28031M
+[02/26 21:38:02] d2.utils.events INFO: eta: 3:26:00 iter: 19319 Cube/total_3D_loss: 0.7837 total_loss: 1.485 BoxHead/loss_cls: 0.06765 BoxHead/loss_box_reg: 0.1633 Cube/loss_dims: 0.04374 Cube/loss_xy: 0.02605 Cube/loss_z: 0.04871 Cube/loss_pose: 0.2261 Cube/loss_joint: 0.4788 lr: 0.00214 max_mem: 28031M
+[02/26 21:38:29] d2.utils.events INFO: eta: 3:36:49 iter: 19339 Cube/total_3D_loss: 0.7356 total_loss: 1.446 BoxHead/loss_cls: 0.06822 BoxHead/loss_box_reg: 0.1704 Cube/loss_dims: 0.04157 Cube/loss_xy: 0.02585 Cube/loss_z: 0.04627 Cube/loss_pose: 0.2215 Cube/loss_joint: 0.4608 lr: 0.00214 max_mem: 28031M
+[02/26 21:38:56] d2.utils.events INFO: eta: 3:27:49 iter: 19359 Cube/total_3D_loss: 0.7469 total_loss: 1.454 BoxHead/loss_cls: 0.06346 BoxHead/loss_box_reg: 0.1665 Cube/loss_dims: 0.04223 Cube/loss_xy: 0.02585 Cube/loss_z: 0.04763 Cube/loss_pose: 0.2297 Cube/loss_joint: 0.4591 lr: 0.00214 max_mem: 28031M
+[02/26 21:39:22] d2.utils.events INFO: eta: 3:28:35 iter: 19379 Cube/total_3D_loss: 0.7918 total_loss: 1.466 BoxHead/loss_cls: 0.06759 BoxHead/loss_box_reg: 0.1578 Cube/loss_dims: 0.04435 Cube/loss_xy: 0.02571 Cube/loss_z: 0.04831 Cube/loss_pose: 0.2391 Cube/loss_joint: 0.4683 lr: 0.00214 max_mem: 28031M
+[02/26 21:39:48] d2.utils.events INFO: eta: 3:25:09 iter: 19399 Cube/total_3D_loss: 0.7409 total_loss: 1.45 BoxHead/loss_cls: 0.06553 BoxHead/loss_box_reg: 0.1637 Cube/loss_dims: 0.04208 Cube/loss_xy: 0.02661 Cube/loss_z: 0.04815 Cube/loss_pose: 0.2295 Cube/loss_joint: 0.4702 lr: 0.00214 max_mem: 28031M
+[02/26 21:40:15] d2.utils.events INFO: eta: 3:25:42 iter: 19419 Cube/total_3D_loss: 0.7986 total_loss: 1.516 BoxHead/loss_cls: 0.0682 BoxHead/loss_box_reg: 0.1703 Cube/loss_dims: 0.04355 Cube/loss_xy: 0.02651 Cube/loss_z: 0.04882 Cube/loss_pose: 0.231 Cube/loss_joint: 0.4717 lr: 0.00214 max_mem: 28031M
+[02/26 21:40:41] d2.utils.events INFO: eta: 3:23:30 iter: 19439 Cube/total_3D_loss: 0.7353 total_loss: 1.412 BoxHead/loss_cls: 0.06144 BoxHead/loss_box_reg: 0.1549 Cube/loss_dims: 0.04218 Cube/loss_xy: 0.02639 Cube/loss_z: 0.04854 Cube/loss_pose: 0.2209 Cube/loss_joint: 0.469 lr: 0.00214 max_mem: 28031M
+[02/26 21:41:07] d2.utils.events INFO: eta: 3:23:28 iter: 19459 Cube/total_3D_loss: 0.7801 total_loss: 1.458 BoxHead/loss_cls: 0.06958 BoxHead/loss_box_reg: 0.1725 Cube/loss_dims: 0.04315 Cube/loss_xy: 0.02621 Cube/loss_z: 0.04904 Cube/loss_pose: 0.2295 Cube/loss_joint: 0.4704 lr: 0.00214 max_mem: 28031M
+[02/26 21:41:33] d2.utils.events INFO: eta: 3:23:30 iter: 19479 Cube/total_3D_loss: 0.762 total_loss: 1.465 BoxHead/loss_cls: 0.06812 BoxHead/loss_box_reg: 0.1638 Cube/loss_dims: 0.04314 Cube/loss_xy: 0.02618 Cube/loss_z: 0.04815 Cube/loss_pose: 0.2281 Cube/loss_joint: 0.476 lr: 0.00214 max_mem: 28031M
+[02/26 21:41:59] d2.utils.events INFO: eta: 3:22:35 iter: 19499 Cube/total_3D_loss: 0.7548 total_loss: 1.426 BoxHead/loss_cls: 0.0692 BoxHead/loss_box_reg: 0.164 Cube/loss_dims: 0.04192 Cube/loss_xy: 0.02564 Cube/loss_z: 0.04655 Cube/loss_pose: 0.2249 Cube/loss_joint: 0.4569 lr: 0.00214 max_mem: 28031M
+[02/26 21:42:26] d2.utils.events INFO: eta: 3:23:51 iter: 19519 Cube/total_3D_loss: 0.7322 total_loss: 1.437 BoxHead/loss_cls: 0.06595 BoxHead/loss_box_reg: 0.161 Cube/loss_dims: 0.04281 Cube/loss_xy: 0.02579 Cube/loss_z: 0.04814 Cube/loss_pose: 0.225 Cube/loss_joint: 0.4643 lr: 0.00214 max_mem: 28031M
+[02/26 21:42:52] d2.utils.events INFO: eta: 3:22:13 iter: 19539 Cube/total_3D_loss: 0.7225 total_loss: 1.437 BoxHead/loss_cls: 0.0644 BoxHead/loss_box_reg: 0.1616 Cube/loss_dims: 0.04235 Cube/loss_xy: 0.02603 Cube/loss_z: 0.0479 Cube/loss_pose: 0.2262 Cube/loss_joint: 0.4732 lr: 0.00214 max_mem: 28031M
+[02/26 21:43:19] d2.utils.events INFO: eta: 3:28:51 iter: 19559 Cube/total_3D_loss: 0.7656 total_loss: 1.441 BoxHead/loss_cls: 0.06582 BoxHead/loss_box_reg: 0.1598 Cube/loss_dims: 0.0428 Cube/loss_xy: 0.02601 Cube/loss_z: 0.04716 Cube/loss_pose: 0.2191 Cube/loss_joint: 0.4618 lr: 0.00214 max_mem: 28031M
+[02/26 21:43:45] d2.utils.events INFO: eta: 3:21:31 iter: 19579 Cube/total_3D_loss: 0.7302 total_loss: 1.399 BoxHead/loss_cls: 0.06353 BoxHead/loss_box_reg: 0.1569 Cube/loss_dims: 0.04197 Cube/loss_xy: 0.02493 Cube/loss_z: 0.04532 Cube/loss_pose: 0.2231 Cube/loss_joint: 0.4533 lr: 0.00214 max_mem: 28031M
+[02/26 21:44:12] d2.utils.events INFO: eta: 3:22:34 iter: 19599 Cube/total_3D_loss: 0.7395 total_loss: 1.415 BoxHead/loss_cls: 0.05954 BoxHead/loss_box_reg: 0.164 Cube/loss_dims: 0.04108 Cube/loss_xy: 0.02565 Cube/loss_z: 0.04751 Cube/loss_pose: 0.225 Cube/loss_joint: 0.4587 lr: 0.00214 max_mem: 28031M
+[02/26 21:44:38] d2.utils.events INFO: eta: 3:22:53 iter: 19619 Cube/total_3D_loss: 0.7456 total_loss: 1.439 BoxHead/loss_cls: 0.06399 BoxHead/loss_box_reg: 0.1632 Cube/loss_dims: 0.04285 Cube/loss_xy: 0.0257 Cube/loss_z: 0.04665 Cube/loss_pose: 0.2294 Cube/loss_joint: 0.4693 lr: 0.00214 max_mem: 28031M
+[02/26 21:45:04] d2.utils.events INFO: eta: 3:19:15 iter: 19639 Cube/total_3D_loss: 0.7714 total_loss: 1.446 BoxHead/loss_cls: 0.06505 BoxHead/loss_box_reg: 0.1703 Cube/loss_dims: 0.04315 Cube/loss_xy: 0.02582 Cube/loss_z: 0.04792 Cube/loss_pose: 0.2258 Cube/loss_joint: 0.4654 lr: 0.00214 max_mem: 28031M
+[02/26 21:45:30] d2.utils.events INFO: eta: 3:18:44 iter: 19659 Cube/total_3D_loss: 0.7509 total_loss: 1.421 BoxHead/loss_cls: 0.06479 BoxHead/loss_box_reg: 0.158 Cube/loss_dims: 0.04339 Cube/loss_xy: 0.02736 Cube/loss_z: 0.04684 Cube/loss_pose: 0.2265 Cube/loss_joint: 0.4657 lr: 0.00214 max_mem: 28031M
+[02/26 21:45:56] d2.utils.events INFO: eta: 3:19:12 iter: 19679 Cube/total_3D_loss: 0.7461 total_loss: 1.412 BoxHead/loss_cls: 0.06419 BoxHead/loss_box_reg: 0.1636 Cube/loss_dims: 0.04206 Cube/loss_xy: 0.02566 Cube/loss_z: 0.04704 Cube/loss_pose: 0.2262 Cube/loss_joint: 0.4652 lr: 0.00214 max_mem: 28031M
+[02/26 21:46:23] d2.utils.events INFO: eta: 3:18:49 iter: 19699 Cube/total_3D_loss: 0.7625 total_loss: 1.462 BoxHead/loss_cls: 0.06668 BoxHead/loss_box_reg: 0.1706 Cube/loss_dims: 0.04227 Cube/loss_xy: 0.02573 Cube/loss_z: 0.04597 Cube/loss_pose: 0.2286 Cube/loss_joint: 0.4574 lr: 0.00214 max_mem: 28031M
+[02/26 21:46:50] d2.utils.events INFO: eta: 3:23:01 iter: 19719 Cube/total_3D_loss: 0.7436 total_loss: 1.458 BoxHead/loss_cls: 0.06512 BoxHead/loss_box_reg: 0.1678 Cube/loss_dims: 0.04243 Cube/loss_xy: 0.02686 Cube/loss_z: 0.04707 Cube/loss_pose: 0.2324 Cube/loss_joint: 0.4688 lr: 0.00214 max_mem: 28031M
+[02/26 21:47:16] d2.utils.events INFO: eta: 3:17:56 iter: 19739 Cube/total_3D_loss: 0.7237 total_loss: 1.435 BoxHead/loss_cls: 0.06518 BoxHead/loss_box_reg: 0.1711 Cube/loss_dims: 0.04343 Cube/loss_xy: 0.02614 Cube/loss_z: 0.04637 Cube/loss_pose: 0.2257 Cube/loss_joint: 0.4644 lr: 0.00214 max_mem: 28031M
+[02/26 21:47:42] d2.utils.events INFO: eta: 3:17:43 iter: 19759 Cube/total_3D_loss: 0.716 total_loss: 1.434 BoxHead/loss_cls: 0.06607 BoxHead/loss_box_reg: 0.1771 Cube/loss_dims: 0.0433 Cube/loss_xy: 0.02581 Cube/loss_z: 0.04613 Cube/loss_pose: 0.2264 Cube/loss_joint: 0.4625 lr: 0.00214 max_mem: 28031M
+[02/26 21:48:09] d2.utils.events INFO: eta: 3:21:32 iter: 19779 Cube/total_3D_loss: 0.7309 total_loss: 1.431 BoxHead/loss_cls: 0.06572 BoxHead/loss_box_reg: 0.1622 Cube/loss_dims: 0.0413 Cube/loss_xy: 0.02596 Cube/loss_z: 0.04737 Cube/loss_pose: 0.2274 Cube/loss_joint: 0.4635 lr: 0.00214 max_mem: 28031M
+[02/26 21:48:35] d2.utils.events INFO: eta: 3:16:06 iter: 19799 Cube/total_3D_loss: 0.7571 total_loss: 1.439 BoxHead/loss_cls: 0.06468 BoxHead/loss_box_reg: 0.1633 Cube/loss_dims: 0.04343 Cube/loss_xy: 0.02618 Cube/loss_z: 0.0469 Cube/loss_pose: 0.2298 Cube/loss_joint: 0.4713 lr: 0.00214 max_mem: 28031M
+[02/26 21:49:01] d2.utils.events INFO: eta: 3:16:12 iter: 19819 Cube/total_3D_loss: 0.7503 total_loss: 1.435 BoxHead/loss_cls: 0.06426 BoxHead/loss_box_reg: 0.1618 Cube/loss_dims: 0.04317 Cube/loss_xy: 0.02632 Cube/loss_z: 0.04612 Cube/loss_pose: 0.2281 Cube/loss_joint: 0.4578 lr: 0.00214 max_mem: 28031M
+[02/26 21:49:27] d2.utils.events INFO: eta: 3:15:42 iter: 19839 Cube/total_3D_loss: 0.735 total_loss: 1.426 BoxHead/loss_cls: 0.06501 BoxHead/loss_box_reg: 0.171 Cube/loss_dims: 0.04301 Cube/loss_xy: 0.02553 Cube/loss_z: 0.04573 Cube/loss_pose: 0.228 Cube/loss_joint: 0.4634 lr: 0.00214 max_mem: 28031M
+[02/26 21:49:54] d2.utils.events INFO: eta: 3:17:32 iter: 19859 Cube/total_3D_loss: 0.7076 total_loss: 1.366 BoxHead/loss_cls: 0.05783 BoxHead/loss_box_reg: 0.1545 Cube/loss_dims: 0.04212 Cube/loss_xy: 0.02484 Cube/loss_z: 0.04621 Cube/loss_pose: 0.2167 Cube/loss_joint: 0.4548 lr: 0.00214 max_mem: 28031M
+[02/26 21:50:20] d2.utils.events INFO: eta: 3:14:39 iter: 19879 Cube/total_3D_loss: 0.7503 total_loss: 1.455 BoxHead/loss_cls: 0.06383 BoxHead/loss_box_reg: 0.1608 Cube/loss_dims: 0.04319 Cube/loss_xy: 0.02601 Cube/loss_z: 0.04752 Cube/loss_pose: 0.2298 Cube/loss_joint: 0.4692 lr: 0.00214 max_mem: 28031M
+[02/26 21:50:46] d2.utils.events INFO: eta: 3:14:32 iter: 19899 Cube/total_3D_loss: 0.7558 total_loss: 1.446 BoxHead/loss_cls: 0.06753 BoxHead/loss_box_reg: 0.1647 Cube/loss_dims: 0.04265 Cube/loss_xy: 0.02602 Cube/loss_z: 0.04518 Cube/loss_pose: 0.2262 Cube/loss_joint: 0.4607 lr: 0.00214 max_mem: 28031M
+[02/26 21:51:13] d2.utils.events INFO: eta: 3:14:59 iter: 19919 Cube/total_3D_loss: 0.7499 total_loss: 1.458 BoxHead/loss_cls: 0.06754 BoxHead/loss_box_reg: 0.1726 Cube/loss_dims: 0.04209 Cube/loss_xy: 0.02621 Cube/loss_z: 0.04904 Cube/loss_pose: 0.2301 Cube/loss_joint: 0.4608 lr: 0.00214 max_mem: 28031M
+[02/26 21:51:39] d2.utils.events INFO: eta: 3:13:40 iter: 19939 Cube/total_3D_loss: 0.7524 total_loss: 1.47 BoxHead/loss_cls: 0.06675 BoxHead/loss_box_reg: 0.1757 Cube/loss_dims: 0.04253 Cube/loss_xy: 0.026 Cube/loss_z: 0.04996 Cube/loss_pose: 0.2246 Cube/loss_joint: 0.4732 lr: 0.00214 max_mem: 28031M
+[02/26 21:52:05] d2.utils.events INFO: eta: 3:12:55 iter: 19959 Cube/total_3D_loss: 0.7428 total_loss: 1.437 BoxHead/loss_cls: 0.06806 BoxHead/loss_box_reg: 0.1622 Cube/loss_dims: 0.04254 Cube/loss_xy: 0.02606 Cube/loss_z: 0.04636 Cube/loss_pose: 0.2294 Cube/loss_joint: 0.4645 lr: 0.00214 max_mem: 28031M
+[02/26 21:52:33] d2.utils.events INFO: eta: 3:21:23 iter: 19979 Cube/total_3D_loss: 0.7066 total_loss: 1.385 BoxHead/loss_cls: 0.06361 BoxHead/loss_box_reg: 0.1636 Cube/loss_dims: 0.04204 Cube/loss_xy: 0.026 Cube/loss_z: 0.04715 Cube/loss_pose: 0.2225 Cube/loss_joint: 0.4616 lr: 0.00214 max_mem: 28031M
+[02/26 21:52:59] d2.utils.events INFO: eta: 3:12:20 iter: 19999 Cube/total_3D_loss: 0.694 total_loss: 1.366 BoxHead/loss_cls: 0.05885 BoxHead/loss_box_reg: 0.1483 Cube/loss_dims: 0.04148 Cube/loss_xy: 0.02513 Cube/loss_z: 0.04632 Cube/loss_pose: 0.2202 Cube/loss_joint: 0.4475 lr: 0.00214 max_mem: 28031M
+[02/26 21:52:59] fvcore.common.checkpoint INFO: Saving checkpoint to output/Baseline_sgd/model_recent.pth
+[02/26 21:53:26] d2.utils.events INFO: eta: 3:21:04 iter: 20019 Cube/total_3D_loss: 0.7225 total_loss: 1.405 BoxHead/loss_cls: 0.06333 BoxHead/loss_box_reg: 0.1555 Cube/loss_dims: 0.04295 Cube/loss_xy: 0.02509 Cube/loss_z: 0.04656 Cube/loss_pose: 0.2293 Cube/loss_joint: 0.452 lr: 0.00214 max_mem: 28031M
+[02/26 21:53:53] d2.utils.events INFO: eta: 3:12:27 iter: 20039 Cube/total_3D_loss: 0.7336 total_loss: 1.427 BoxHead/loss_cls: 0.06643 BoxHead/loss_box_reg: 0.1677 Cube/loss_dims: 0.04192 Cube/loss_xy: 0.02595 Cube/loss_z: 0.04699 Cube/loss_pose: 0.2247 Cube/loss_joint: 0.4547 lr: 0.00214 max_mem: 28031M
+[02/26 21:54:19] d2.utils.events INFO: eta: 3:10:25 iter: 20059 Cube/total_3D_loss: 0.7268 total_loss: 1.399 BoxHead/loss_cls: 0.06362 BoxHead/loss_box_reg: 0.1585 Cube/loss_dims: 0.04135 Cube/loss_xy: 0.02568 Cube/loss_z: 0.04732 Cube/loss_pose: 0.215 Cube/loss_joint: 0.4628 lr: 0.00214 max_mem: 28031M
+[02/26 21:54:45] d2.utils.events INFO: eta: 3:10:18 iter: 20079 Cube/total_3D_loss: 0.7545 total_loss: 1.436 BoxHead/loss_cls: 0.06489 BoxHead/loss_box_reg: 0.1603 Cube/loss_dims: 0.04251 Cube/loss_xy: 0.02555 Cube/loss_z: 0.0453 Cube/loss_pose: 0.2311 Cube/loss_joint: 0.4626 lr: 0.00214 max_mem: 28031M
+[02/26 21:55:11] d2.utils.events INFO: eta: 3:10:29 iter: 20099 Cube/total_3D_loss: 0.7276 total_loss: 1.417 BoxHead/loss_cls: 0.06216 BoxHead/loss_box_reg: 0.153 Cube/loss_dims: 0.04277 Cube/loss_xy: 0.02629 Cube/loss_z: 0.04664 Cube/loss_pose: 0.2196 Cube/loss_joint: 0.4717 lr: 0.00214 max_mem: 28031M
+[02/26 21:55:37] d2.utils.events INFO: eta: 3:09:40 iter: 20119 Cube/total_3D_loss: 0.7515 total_loss: 1.436 BoxHead/loss_cls: 0.06628 BoxHead/loss_box_reg: 0.1658 Cube/loss_dims: 0.04178 Cube/loss_xy: 0.02584 Cube/loss_z: 0.04699 Cube/loss_pose: 0.2209 Cube/loss_joint: 0.4639 lr: 0.00214 max_mem: 28031M
+[02/26 21:56:04] d2.utils.events INFO: eta: 3:10:01 iter: 20139 Cube/total_3D_loss: 0.7509 total_loss: 1.478 BoxHead/loss_cls: 0.06299 BoxHead/loss_box_reg: 0.164 Cube/loss_dims: 0.04375 Cube/loss_xy: 0.02676 Cube/loss_z: 0.04571 Cube/loss_pose: 0.2351 Cube/loss_joint: 0.4591 lr: 0.00214 max_mem: 28031M
+[02/26 21:56:30] d2.utils.events INFO: eta: 3:11:30 iter: 20159 Cube/total_3D_loss: 0.7142 total_loss: 1.393 BoxHead/loss_cls: 0.061 BoxHead/loss_box_reg: 0.1593 Cube/loss_dims: 0.0422 Cube/loss_xy: 0.02546 Cube/loss_z: 0.04571 Cube/loss_pose: 0.2274 Cube/loss_joint: 0.4571 lr: 0.00214 max_mem: 28031M
+[02/26 21:56:57] d2.utils.events INFO: eta: 3:09:55 iter: 20179 Cube/total_3D_loss: 0.7443 total_loss: 1.439 BoxHead/loss_cls: 0.06433 BoxHead/loss_box_reg: 0.1623 Cube/loss_dims: 0.04155 Cube/loss_xy: 0.02494 Cube/loss_z: 0.04785 Cube/loss_pose: 0.2239 Cube/loss_joint: 0.4619 lr: 0.00214 max_mem: 28031M
+[02/26 21:57:24] d2.utils.events INFO: eta: 3:11:44 iter: 20199 Cube/total_3D_loss: 0.7502 total_loss: 1.455 BoxHead/loss_cls: 0.06301 BoxHead/loss_box_reg: 0.1647 Cube/loss_dims: 0.04293 Cube/loss_xy: 0.02613 Cube/loss_z: 0.04815 Cube/loss_pose: 0.2361 Cube/loss_joint: 0.466 lr: 0.00214 max_mem: 28031M
+[02/26 21:57:50] d2.utils.events INFO: eta: 3:07:24 iter: 20219 Cube/total_3D_loss: 0.7108 total_loss: 1.405 BoxHead/loss_cls: 0.06345 BoxHead/loss_box_reg: 0.1609 Cube/loss_dims: 0.041 Cube/loss_xy: 0.0247 Cube/loss_z: 0.04607 Cube/loss_pose: 0.2122 Cube/loss_joint: 0.4462 lr: 0.00214 max_mem: 28031M
+[02/26 21:58:16] d2.utils.events INFO: eta: 3:07:30 iter: 20239 Cube/total_3D_loss: 0.7388 total_loss: 1.411 BoxHead/loss_cls: 0.05969 BoxHead/loss_box_reg: 0.1536 Cube/loss_dims: 0.04246 Cube/loss_xy: 0.02502 Cube/loss_z: 0.04454 Cube/loss_pose: 0.2298 Cube/loss_joint: 0.4533 lr: 0.00214 max_mem: 28031M
+[02/26 21:58:42] d2.utils.events INFO: eta: 3:07:01 iter: 20259 Cube/total_3D_loss: 0.7446 total_loss: 1.438 BoxHead/loss_cls: 0.06439 BoxHead/loss_box_reg: 0.1674 Cube/loss_dims: 0.04186 Cube/loss_xy: 0.02599 Cube/loss_z: 0.04676 Cube/loss_pose: 0.2221 Cube/loss_joint: 0.4603 lr: 0.00214 max_mem: 28031M
+[02/26 21:59:09] d2.utils.events INFO: eta: 3:06:21 iter: 20279 Cube/total_3D_loss: 0.7577 total_loss: 1.434 BoxHead/loss_cls: 0.067 BoxHead/loss_box_reg: 0.1681 Cube/loss_dims: 0.04371 Cube/loss_xy: 0.02564 Cube/loss_z: 0.04734 Cube/loss_pose: 0.2271 Cube/loss_joint: 0.4687 lr: 0.00214 max_mem: 28031M
+[02/26 21:59:35] d2.utils.events INFO: eta: 3:07:27 iter: 20299 Cube/total_3D_loss: 0.7252 total_loss: 1.42 BoxHead/loss_cls: 0.06268 BoxHead/loss_box_reg: 0.1608 Cube/loss_dims: 0.04298 Cube/loss_xy: 0.02579 Cube/loss_z: 0.04467 Cube/loss_pose: 0.2227 Cube/loss_joint: 0.4515 lr: 0.00214 max_mem: 28031M
+[02/26 22:00:02] d2.utils.events INFO: eta: 3:08:12 iter: 20319 Cube/total_3D_loss: 0.7147 total_loss: 1.378 BoxHead/loss_cls: 0.05971 BoxHead/loss_box_reg: 0.1532 Cube/loss_dims: 0.04233 Cube/loss_xy: 0.02558 Cube/loss_z: 0.04724 Cube/loss_pose: 0.2117 Cube/loss_joint: 0.4555 lr: 0.00214 max_mem: 28031M
+[02/26 22:00:28] d2.utils.events INFO: eta: 3:08:01 iter: 20339 Cube/total_3D_loss: 0.7417 total_loss: 1.444 BoxHead/loss_cls: 0.06571 BoxHead/loss_box_reg: 0.1685 Cube/loss_dims: 0.04415 Cube/loss_xy: 0.02623 Cube/loss_z: 0.04704 Cube/loss_pose: 0.2257 Cube/loss_joint: 0.4661 lr: 0.00214 max_mem: 28031M
+[02/26 22:00:55] d2.utils.events INFO: eta: 3:10:50 iter: 20359 Cube/total_3D_loss: 0.7392 total_loss: 1.421 BoxHead/loss_cls: 0.06503 BoxHead/loss_box_reg: 0.1622 Cube/loss_dims: 0.04208 Cube/loss_xy: 0.02572 Cube/loss_z: 0.04597 Cube/loss_pose: 0.2172 Cube/loss_joint: 0.4553 lr: 0.00214 max_mem: 28031M
+[02/26 22:01:22] d2.utils.events INFO: eta: 3:04:10 iter: 20379 Cube/total_3D_loss: 0.7416 total_loss: 1.431 BoxHead/loss_cls: 0.06331 BoxHead/loss_box_reg: 0.1638 Cube/loss_dims: 0.0414 Cube/loss_xy: 0.02584 Cube/loss_z: 0.04705 Cube/loss_pose: 0.2255 Cube/loss_joint: 0.4668 lr: 0.00214 max_mem: 28031M
+[02/26 22:01:48] d2.utils.events INFO: eta: 3:07:01 iter: 20399 Cube/total_3D_loss: 0.7475 total_loss: 1.427 BoxHead/loss_cls: 0.06194 BoxHead/loss_box_reg: 0.1634 Cube/loss_dims: 0.04168 Cube/loss_xy: 0.02578 Cube/loss_z: 0.04841 Cube/loss_pose: 0.2248 Cube/loss_joint: 0.4596 lr: 0.00214 max_mem: 28031M
+[02/26 22:02:15] d2.utils.events INFO: eta: 3:03:52 iter: 20419 Cube/total_3D_loss: 0.7073 total_loss: 1.4 BoxHead/loss_cls: 0.06257 BoxHead/loss_box_reg: 0.1646 Cube/loss_dims: 0.04285 Cube/loss_xy: 0.02571 Cube/loss_z: 0.04702 Cube/loss_pose: 0.2266 Cube/loss_joint: 0.4557 lr: 0.00214 max_mem: 28031M
+[02/26 22:02:46] d2.utils.events INFO: eta: 3:38:02 iter: 20439 Cube/total_3D_loss: 0.7028 total_loss: 1.388 BoxHead/loss_cls: 0.06378 BoxHead/loss_box_reg: 0.1602 Cube/loss_dims: 0.04171 Cube/loss_xy: 0.0254 Cube/loss_z: 0.04489 Cube/loss_pose: 0.221 Cube/loss_joint: 0.4537 lr: 0.00214 max_mem: 28031M
+[02/26 22:03:14] d2.utils.events INFO: eta: 3:15:02 iter: 20459 Cube/total_3D_loss: 0.7379 total_loss: 1.42 BoxHead/loss_cls: 0.06109 BoxHead/loss_box_reg: 0.1581 Cube/loss_dims: 0.04217 Cube/loss_xy: 0.02533 Cube/loss_z: 0.04683 Cube/loss_pose: 0.2256 Cube/loss_joint: 0.4507 lr: 0.00214 max_mem: 28031M
+[02/26 22:03:41] d2.utils.events INFO: eta: 3:06:13 iter: 20479 Cube/total_3D_loss: 0.7081 total_loss: 1.427 BoxHead/loss_cls: 0.0639 BoxHead/loss_box_reg: 0.1604 Cube/loss_dims: 0.04198 Cube/loss_xy: 0.02572 Cube/loss_z: 0.0466 Cube/loss_pose: 0.2212 Cube/loss_joint: 0.4617 lr: 0.00214 max_mem: 28031M
+[02/26 22:04:07] d2.utils.events INFO: eta: 3:00:33 iter: 20499 Cube/total_3D_loss: 0.7035 total_loss: 1.412 BoxHead/loss_cls: 0.06078 BoxHead/loss_box_reg: 0.1596 Cube/loss_dims: 0.0418 Cube/loss_xy: 0.02644 Cube/loss_z: 0.04565 Cube/loss_pose: 0.2168 Cube/loss_joint: 0.4625 lr: 0.00214 max_mem: 28031M
+[02/26 22:04:33] d2.utils.events INFO: eta: 3:02:04 iter: 20519 Cube/total_3D_loss: 0.7101 total_loss: 1.393 BoxHead/loss_cls: 0.06584 BoxHead/loss_box_reg: 0.1634 Cube/loss_dims: 0.04204 Cube/loss_xy: 0.02537 Cube/loss_z: 0.04541 Cube/loss_pose: 0.2191 Cube/loss_joint: 0.4589 lr: 0.00214 max_mem: 28031M
+[02/26 22:05:00] d2.utils.events INFO: eta: 3:00:32 iter: 20539 Cube/total_3D_loss: 0.7104 total_loss: 1.361 BoxHead/loss_cls: 0.05759 BoxHead/loss_box_reg: 0.148 Cube/loss_dims: 0.04169 Cube/loss_xy: 0.02528 Cube/loss_z: 0.04474 Cube/loss_pose: 0.2259 Cube/loss_joint: 0.451 lr: 0.00214 max_mem: 28031M
+[02/26 22:05:26] d2.utils.events INFO: eta: 3:01:09 iter: 20559 Cube/total_3D_loss: 0.7394 total_loss: 1.435 BoxHead/loss_cls: 0.06551 BoxHead/loss_box_reg: 0.1628 Cube/loss_dims: 0.04257 Cube/loss_xy: 0.02535 Cube/loss_z: 0.04518 Cube/loss_pose: 0.2332 Cube/loss_joint: 0.4543 lr: 0.00214 max_mem: 28031M
+[02/26 22:05:52] d2.utils.events INFO: eta: 2:58:27 iter: 20579 Cube/total_3D_loss: 0.7221 total_loss: 1.406 BoxHead/loss_cls: 0.06159 BoxHead/loss_box_reg: 0.1594 Cube/loss_dims: 0.04326 Cube/loss_xy: 0.02555 Cube/loss_z: 0.04481 Cube/loss_pose: 0.2244 Cube/loss_joint: 0.449 lr: 0.00214 max_mem: 28031M
+[02/26 22:06:18] d2.utils.events INFO: eta: 2:59:48 iter: 20599 Cube/total_3D_loss: 0.7674 total_loss: 1.464 BoxHead/loss_cls: 0.06816 BoxHead/loss_box_reg: 0.1666 Cube/loss_dims: 0.04324 Cube/loss_xy: 0.02663 Cube/loss_z: 0.04523 Cube/loss_pose: 0.2365 Cube/loss_joint: 0.4611 lr: 0.00214 max_mem: 28031M
+[02/26 22:06:45] d2.utils.events INFO: eta: 3:02:22 iter: 20619 Cube/total_3D_loss: 0.7334 total_loss: 1.409 BoxHead/loss_cls: 0.0629 BoxHead/loss_box_reg: 0.1651 Cube/loss_dims: 0.0418 Cube/loss_xy: 0.02528 Cube/loss_z: 0.04573 Cube/loss_pose: 0.2323 Cube/loss_joint: 0.4494 lr: 0.00214 max_mem: 28031M
+[02/26 22:07:11] d2.utils.events INFO: eta: 2:57:27 iter: 20639 Cube/total_3D_loss: 0.7428 total_loss: 1.429 BoxHead/loss_cls: 0.06451 BoxHead/loss_box_reg: 0.1746 Cube/loss_dims: 0.04204 Cube/loss_xy: 0.02606 Cube/loss_z: 0.04514 Cube/loss_pose: 0.2215 Cube/loss_joint: 0.4523 lr: 0.00214 max_mem: 28031M
+[02/26 22:07:38] d2.utils.events INFO: eta: 3:00:01 iter: 20659 Cube/total_3D_loss: 0.7031 total_loss: 1.416 BoxHead/loss_cls: 0.06362 BoxHead/loss_box_reg: 0.1756 Cube/loss_dims: 0.04187 Cube/loss_xy: 0.02651 Cube/loss_z: 0.04669 Cube/loss_pose: 0.2228 Cube/loss_joint: 0.4607 lr: 0.00214 max_mem: 28031M
+[02/26 22:08:04] d2.utils.events INFO: eta: 2:56:20 iter: 20679 Cube/total_3D_loss: 0.7623 total_loss: 1.449 BoxHead/loss_cls: 0.06998 BoxHead/loss_box_reg: 0.1731 Cube/loss_dims: 0.04314 Cube/loss_xy: 0.02629 Cube/loss_z: 0.04524 Cube/loss_pose: 0.232 Cube/loss_joint: 0.4587 lr: 0.00214 max_mem: 28031M
+[02/26 22:08:30] d2.utils.events INFO: eta: 2:57:09 iter: 20699 Cube/total_3D_loss: 0.7059 total_loss: 1.38 BoxHead/loss_cls: 0.06148 BoxHead/loss_box_reg: 0.1534 Cube/loss_dims: 0.04129 Cube/loss_xy: 0.02501 Cube/loss_z: 0.04433 Cube/loss_pose: 0.2227 Cube/loss_joint: 0.4437 lr: 0.00214 max_mem: 28031M
+[02/26 22:08:56] d2.utils.events INFO: eta: 2:55:47 iter: 20719 Cube/total_3D_loss: 0.7118 total_loss: 1.439 BoxHead/loss_cls: 0.06376 BoxHead/loss_box_reg: 0.1634 Cube/loss_dims: 0.04244 Cube/loss_xy: 0.02585 Cube/loss_z: 0.04652 Cube/loss_pose: 0.2176 Cube/loss_joint: 0.4538 lr: 0.00214 max_mem: 28031M
+[02/26 22:09:22] d2.utils.events INFO: eta: 2:55:58 iter: 20739 Cube/total_3D_loss: 0.7105 total_loss: 1.381 BoxHead/loss_cls: 0.05953 BoxHead/loss_box_reg: 0.1603 Cube/loss_dims: 0.04164 Cube/loss_xy: 0.02523 Cube/loss_z: 0.04439 Cube/loss_pose: 0.2236 Cube/loss_joint: 0.4497 lr: 0.00214 max_mem: 28031M
+[02/26 22:09:49] d2.utils.events INFO: eta: 2:57:43 iter: 20759 Cube/total_3D_loss: 0.726 total_loss: 1.403 BoxHead/loss_cls: 0.06775 BoxHead/loss_box_reg: 0.1738 Cube/loss_dims: 0.04287 Cube/loss_xy: 0.02486 Cube/loss_z: 0.04476 Cube/loss_pose: 0.2341 Cube/loss_joint: 0.4464 lr: 0.00214 max_mem: 28031M
+[02/26 22:10:15] d2.utils.events INFO: eta: 2:55:46 iter: 20779 Cube/total_3D_loss: 0.7451 total_loss: 1.429 BoxHead/loss_cls: 0.06634 BoxHead/loss_box_reg: 0.164 Cube/loss_dims: 0.04132 Cube/loss_xy: 0.02585 Cube/loss_z: 0.0449 Cube/loss_pose: 0.2292 Cube/loss_joint: 0.4563 lr: 0.00214 max_mem: 28031M
+[02/26 22:10:41] d2.utils.events INFO: eta: 2:53:54 iter: 20799 Cube/total_3D_loss: 0.7239 total_loss: 1.407 BoxHead/loss_cls: 0.06265 BoxHead/loss_box_reg: 0.1504 Cube/loss_dims: 0.04372 Cube/loss_xy: 0.0252 Cube/loss_z: 0.04501 Cube/loss_pose: 0.2318 Cube/loss_joint: 0.4487 lr: 0.00214 max_mem: 28031M
+[02/26 22:11:09] d2.utils.events INFO: eta: 3:05:28 iter: 20819 Cube/total_3D_loss: 0.7115 total_loss: 1.392 BoxHead/loss_cls: 0.06019 BoxHead/loss_box_reg: 0.1485 Cube/loss_dims: 0.04227 Cube/loss_xy: 0.02438 Cube/loss_z: 0.04527 Cube/loss_pose: 0.2256 Cube/loss_joint: 0.4488 lr: 0.00214 max_mem: 28031M
+[02/26 22:11:35] d2.utils.events INFO: eta: 2:53:41 iter: 20839 Cube/total_3D_loss: 0.7305 total_loss: 1.392 BoxHead/loss_cls: 0.06604 BoxHead/loss_box_reg: 0.1627 Cube/loss_dims: 0.04278 Cube/loss_xy: 0.02509 Cube/loss_z: 0.04547 Cube/loss_pose: 0.2312 Cube/loss_joint: 0.4509 lr: 0.00214 max_mem: 28031M
+[02/26 22:12:02] d2.utils.events INFO: eta: 2:52:51 iter: 20859 Cube/total_3D_loss: 0.7278 total_loss: 1.412 BoxHead/loss_cls: 0.06528 BoxHead/loss_box_reg: 0.1638 Cube/loss_dims: 0.04277 Cube/loss_xy: 0.02587 Cube/loss_z: 0.04494 Cube/loss_pose: 0.2243 Cube/loss_joint: 0.4595 lr: 0.00214 max_mem: 28031M
+[02/26 22:12:28] d2.utils.events INFO: eta: 2:53:06 iter: 20879 Cube/total_3D_loss: 0.7184 total_loss: 1.421 BoxHead/loss_cls: 0.06645 BoxHead/loss_box_reg: 0.1642 Cube/loss_dims: 0.04217 Cube/loss_xy: 0.02558 Cube/loss_z: 0.0449 Cube/loss_pose: 0.224 Cube/loss_joint: 0.456 lr: 0.00214 max_mem: 28031M
+[02/26 22:12:54] d2.utils.events INFO: eta: 2:51:34 iter: 20899 Cube/total_3D_loss: 0.745 total_loss: 1.394 BoxHead/loss_cls: 0.06124 BoxHead/loss_box_reg: 0.1553 Cube/loss_dims: 0.04345 Cube/loss_xy: 0.02422 Cube/loss_z: 0.04409 Cube/loss_pose: 0.2335 Cube/loss_joint: 0.4461 lr: 0.00214 max_mem: 28031M
+[02/26 22:13:20] d2.utils.events INFO: eta: 2:52:05 iter: 20919 Cube/total_3D_loss: 0.7106 total_loss: 1.395 BoxHead/loss_cls: 0.06553 BoxHead/loss_box_reg: 0.1724 Cube/loss_dims: 0.04147 Cube/loss_xy: 0.02604 Cube/loss_z: 0.04455 Cube/loss_pose: 0.2227 Cube/loss_joint: 0.4496 lr: 0.00214 max_mem: 28031M
+[02/26 22:13:46] d2.utils.events INFO: eta: 2:51:10 iter: 20939 Cube/total_3D_loss: 0.6928 total_loss: 1.366 BoxHead/loss_cls: 0.06638 BoxHead/loss_box_reg: 0.1657 Cube/loss_dims: 0.041 Cube/loss_xy: 0.02544 Cube/loss_z: 0.04514 Cube/loss_pose: 0.2233 Cube/loss_joint: 0.4458 lr: 0.00214 max_mem: 28031M
+[02/26 22:14:12] d2.utils.events INFO: eta: 2:50:34 iter: 20959 Cube/total_3D_loss: 0.7223 total_loss: 1.403 BoxHead/loss_cls: 0.06368 BoxHead/loss_box_reg: 0.161 Cube/loss_dims: 0.0424 Cube/loss_xy: 0.02465 Cube/loss_z: 0.04403 Cube/loss_pose: 0.2273 Cube/loss_joint: 0.4539 lr: 0.00214 max_mem: 28031M
+[02/26 22:14:39] d2.utils.events INFO: eta: 2:54:17 iter: 20979 Cube/total_3D_loss: 0.7476 total_loss: 1.434 BoxHead/loss_cls: 0.06854 BoxHead/loss_box_reg: 0.1749 Cube/loss_dims: 0.04284 Cube/loss_xy: 0.02635 Cube/loss_z: 0.04563 Cube/loss_pose: 0.2245 Cube/loss_joint: 0.4552 lr: 0.00214 max_mem: 28031M
+[02/26 22:15:05] d2.utils.events INFO: eta: 2:49:27 iter: 20999 Cube/total_3D_loss: 0.7069 total_loss: 1.389 BoxHead/loss_cls: 0.05883 BoxHead/loss_box_reg: 0.1552 Cube/loss_dims: 0.04191 Cube/loss_xy: 0.02533 Cube/loss_z: 0.04412 Cube/loss_pose: 0.2219 Cube/loss_joint: 0.4484 lr: 0.00214 max_mem: 28031M
+[02/26 22:15:32] d2.utils.events INFO: eta: 2:51:23 iter: 21019 Cube/total_3D_loss: 0.7271 total_loss: 1.417 BoxHead/loss_cls: 0.06354 BoxHead/loss_box_reg: 0.1617 Cube/loss_dims: 0.04225 Cube/loss_xy: 0.02596 Cube/loss_z: 0.04533 Cube/loss_pose: 0.2298 Cube/loss_joint: 0.4571 lr: 0.00214 max_mem: 28031M
+[02/26 22:15:58] d2.utils.events INFO: eta: 2:51:14 iter: 21039 Cube/total_3D_loss: 0.7103 total_loss: 1.39 BoxHead/loss_cls: 0.06417 BoxHead/loss_box_reg: 0.165 Cube/loss_dims: 0.04182 Cube/loss_xy: 0.02625 Cube/loss_z: 0.04546 Cube/loss_pose: 0.2147 Cube/loss_joint: 0.4479 lr: 0.00214 max_mem: 28031M
+[02/26 22:16:26] d2.utils.events INFO: eta: 2:57:15 iter: 21059 Cube/total_3D_loss: 0.712 total_loss: 1.4 BoxHead/loss_cls: 0.05898 BoxHead/loss_box_reg: 0.1574 Cube/loss_dims: 0.04141 Cube/loss_xy: 0.02606 Cube/loss_z: 0.04587 Cube/loss_pose: 0.2304 Cube/loss_joint: 0.4525 lr: 0.00214 max_mem: 28031M
+[02/26 22:16:52] d2.utils.events INFO: eta: 2:48:28 iter: 21079 Cube/total_3D_loss: 0.7349 total_loss: 1.389 BoxHead/loss_cls: 0.06169 BoxHead/loss_box_reg: 0.1522 Cube/loss_dims: 0.04209 Cube/loss_xy: 0.02544 Cube/loss_z: 0.04516 Cube/loss_pose: 0.2221 Cube/loss_joint: 0.4552 lr: 0.00214 max_mem: 28031M
+[02/26 22:17:18] d2.utils.events INFO: eta: 2:47:26 iter: 21099 Cube/total_3D_loss: 0.7343 total_loss: 1.422 BoxHead/loss_cls: 0.06106 BoxHead/loss_box_reg: 0.1599 Cube/loss_dims: 0.04293 Cube/loss_xy: 0.0263 Cube/loss_z: 0.04592 Cube/loss_pose: 0.2337 Cube/loss_joint: 0.458 lr: 0.00214 max_mem: 28031M
+[02/26 22:17:44] d2.utils.events INFO: eta: 2:47:28 iter: 21119 Cube/total_3D_loss: 0.7116 total_loss: 1.412 BoxHead/loss_cls: 0.06347 BoxHead/loss_box_reg: 0.1649 Cube/loss_dims: 0.04272 Cube/loss_xy: 0.02493 Cube/loss_z: 0.04394 Cube/loss_pose: 0.2256 Cube/loss_joint: 0.441 lr: 0.00214 max_mem: 28031M
+[02/26 22:18:11] d2.utils.events INFO: eta: 2:49:42 iter: 21139 Cube/total_3D_loss: 0.7202 total_loss: 1.429 BoxHead/loss_cls: 0.06181 BoxHead/loss_box_reg: 0.1653 Cube/loss_dims: 0.04134 Cube/loss_xy: 0.0253 Cube/loss_z: 0.04318 Cube/loss_pose: 0.2262 Cube/loss_joint: 0.4518 lr: 0.00214 max_mem: 28031M
+[02/26 22:18:37] d2.utils.events INFO: eta: 2:46:44 iter: 21159 Cube/total_3D_loss: 0.7154 total_loss: 1.394 BoxHead/loss_cls: 0.06563 BoxHead/loss_box_reg: 0.1639 Cube/loss_dims: 0.04167 Cube/loss_xy: 0.02521 Cube/loss_z: 0.04621 Cube/loss_pose: 0.2241 Cube/loss_joint: 0.4509 lr: 0.00214 max_mem: 28031M
+[02/26 22:19:03] d2.utils.events INFO: eta: 2:45:43 iter: 21179 Cube/total_3D_loss: 0.7198 total_loss: 1.408 BoxHead/loss_cls: 0.06735 BoxHead/loss_box_reg: 0.1719 Cube/loss_dims: 0.04254 Cube/loss_xy: 0.02528 Cube/loss_z: 0.04471 Cube/loss_pose: 0.2274 Cube/loss_joint: 0.4448 lr: 0.00214 max_mem: 28031M
+[02/26 22:19:29] d2.utils.events INFO: eta: 2:45:52 iter: 21199 Cube/total_3D_loss: 0.7044 total_loss: 1.378 BoxHead/loss_cls: 0.06008 BoxHead/loss_box_reg: 0.1553 Cube/loss_dims: 0.04101 Cube/loss_xy: 0.02607 Cube/loss_z: 0.04636 Cube/loss_pose: 0.2167 Cube/loss_joint: 0.4637 lr: 0.00214 max_mem: 28031M
+[02/26 22:19:55] d2.utils.events INFO: eta: 2:44:47 iter: 21219 Cube/total_3D_loss: 0.7329 total_loss: 1.425 BoxHead/loss_cls: 0.06312 BoxHead/loss_box_reg: 0.1657 Cube/loss_dims: 0.04357 Cube/loss_xy: 0.02518 Cube/loss_z: 0.04456 Cube/loss_pose: 0.2225 Cube/loss_joint: 0.4528 lr: 0.00214 max_mem: 28031M
+[02/26 22:20:22] d2.utils.events INFO: eta: 2:46:46 iter: 21239 Cube/total_3D_loss: 0.7138 total_loss: 1.404 BoxHead/loss_cls: 0.0654 BoxHead/loss_box_reg: 0.1633 Cube/loss_dims: 0.04216 Cube/loss_xy: 0.02518 Cube/loss_z: 0.04715 Cube/loss_pose: 0.2256 Cube/loss_joint: 0.4542 lr: 0.00214 max_mem: 28031M
+[02/26 22:20:48] d2.utils.events INFO: eta: 2:43:28 iter: 21259 Cube/total_3D_loss: 0.7447 total_loss: 1.41 BoxHead/loss_cls: 0.05851 BoxHead/loss_box_reg: 0.1565 Cube/loss_dims: 0.0419 Cube/loss_xy: 0.02515 Cube/loss_z: 0.04404 Cube/loss_pose: 0.2307 Cube/loss_joint: 0.4491 lr: 0.00214 max_mem: 28031M
+[02/26 22:21:14] d2.utils.events INFO: eta: 2:43:50 iter: 21279 Cube/total_3D_loss: 0.6993 total_loss: 1.401 BoxHead/loss_cls: 0.0668 BoxHead/loss_box_reg: 0.1642 Cube/loss_dims: 0.04128 Cube/loss_xy: 0.02517 Cube/loss_z: 0.04341 Cube/loss_pose: 0.2245 Cube/loss_joint: 0.4373 lr: 0.00214 max_mem: 28031M
+[02/26 22:21:40] d2.utils.events INFO: eta: 2:45:19 iter: 21299 Cube/total_3D_loss: 0.7269 total_loss: 1.405 BoxHead/loss_cls: 0.06536 BoxHead/loss_box_reg: 0.1696 Cube/loss_dims: 0.04064 Cube/loss_xy: 0.02551 Cube/loss_z: 0.04544 Cube/loss_pose: 0.2215 Cube/loss_joint: 0.4459 lr: 0.00214 max_mem: 28031M
+[02/26 22:22:06] d2.utils.events INFO: eta: 2:43:14 iter: 21319 Cube/total_3D_loss: 0.7193 total_loss: 1.422 BoxHead/loss_cls: 0.06551 BoxHead/loss_box_reg: 0.1735 Cube/loss_dims: 0.04136 Cube/loss_xy: 0.02545 Cube/loss_z: 0.04526 Cube/loss_pose: 0.2189 Cube/loss_joint: 0.4544 lr: 0.00214 max_mem: 28031M
+[02/26 22:22:33] d2.utils.events INFO: eta: 2:43:07 iter: 21339 Cube/total_3D_loss: 0.7106 total_loss: 1.396 BoxHead/loss_cls: 0.06282 BoxHead/loss_box_reg: 0.159 Cube/loss_dims: 0.04079 Cube/loss_xy: 0.02549 Cube/loss_z: 0.04703 Cube/loss_pose: 0.2226 Cube/loss_joint: 0.4554 lr: 0.00214 max_mem: 28031M
+[02/26 22:22:59] d2.utils.events INFO: eta: 2:41:36 iter: 21359 Cube/total_3D_loss: 0.7256 total_loss: 1.434 BoxHead/loss_cls: 0.06469 BoxHead/loss_box_reg: 0.1646 Cube/loss_dims: 0.04196 Cube/loss_xy: 0.02596 Cube/loss_z: 0.04809 Cube/loss_pose: 0.2321 Cube/loss_joint: 0.4627 lr: 0.00214 max_mem: 28031M
+[02/26 22:23:25] d2.utils.events INFO: eta: 2:41:11 iter: 21379 Cube/total_3D_loss: 0.7072 total_loss: 1.374 BoxHead/loss_cls: 0.0615 BoxHead/loss_box_reg: 0.1567 Cube/loss_dims: 0.04214 Cube/loss_xy: 0.02574 Cube/loss_z: 0.04365 Cube/loss_pose: 0.2254 Cube/loss_joint: 0.4451 lr: 0.00214 max_mem: 28031M
+[02/26 22:23:51] d2.utils.events INFO: eta: 2:41:59 iter: 21399 Cube/total_3D_loss: 0.6782 total_loss: 1.329 BoxHead/loss_cls: 0.06188 BoxHead/loss_box_reg: 0.1542 Cube/loss_dims: 0.04184 Cube/loss_xy: 0.02474 Cube/loss_z: 0.04502 Cube/loss_pose: 0.2181 Cube/loss_joint: 0.4509 lr: 0.00214 max_mem: 28031M
+[02/26 22:24:17] d2.utils.events INFO: eta: 2:41:12 iter: 21419 Cube/total_3D_loss: 0.7052 total_loss: 1.396 BoxHead/loss_cls: 0.06357 BoxHead/loss_box_reg: 0.167 Cube/loss_dims: 0.04256 Cube/loss_xy: 0.02545 Cube/loss_z: 0.04318 Cube/loss_pose: 0.2303 Cube/loss_joint: 0.4397 lr: 0.00214 max_mem: 28031M
+[02/26 22:24:44] d2.utils.events INFO: eta: 2:42:44 iter: 21439 Cube/total_3D_loss: 0.7508 total_loss: 1.448 BoxHead/loss_cls: 0.06675 BoxHead/loss_box_reg: 0.1669 Cube/loss_dims: 0.04241 Cube/loss_xy: 0.02577 Cube/loss_z: 0.04538 Cube/loss_pose: 0.2294 Cube/loss_joint: 0.4626 lr: 0.00214 max_mem: 28031M
+[02/26 22:25:10] d2.utils.events INFO: eta: 2:41:13 iter: 21459 Cube/total_3D_loss: 0.718 total_loss: 1.387 BoxHead/loss_cls: 0.05974 BoxHead/loss_box_reg: 0.1538 Cube/loss_dims: 0.04144 Cube/loss_xy: 0.0245 Cube/loss_z: 0.04266 Cube/loss_pose: 0.2274 Cube/loss_joint: 0.4389 lr: 0.00214 max_mem: 28031M
+[02/26 22:25:36] d2.utils.events INFO: eta: 2:40:23 iter: 21479 Cube/total_3D_loss: 0.6837 total_loss: 1.377 BoxHead/loss_cls: 0.06275 BoxHead/loss_box_reg: 0.1527 Cube/loss_dims: 0.04142 Cube/loss_xy: 0.0253 Cube/loss_z: 0.04333 Cube/loss_pose: 0.2234 Cube/loss_joint: 0.4335 lr: 0.00214 max_mem: 28031M
+[02/26 22:26:03] d2.utils.events INFO: eta: 2:39:23 iter: 21499 Cube/total_3D_loss: 0.6974 total_loss: 1.37 BoxHead/loss_cls: 0.05984 BoxHead/loss_box_reg: 0.1557 Cube/loss_dims: 0.04191 Cube/loss_xy: 0.0251 Cube/loss_z: 0.04372 Cube/loss_pose: 0.2306 Cube/loss_joint: 0.4481 lr: 0.00214 max_mem: 28031M
+[02/26 22:26:29] d2.utils.events INFO: eta: 2:37:57 iter: 21519 Cube/total_3D_loss: 0.7077 total_loss: 1.367 BoxHead/loss_cls: 0.06058 BoxHead/loss_box_reg: 0.1582 Cube/loss_dims: 0.04246 Cube/loss_xy: 0.02538 Cube/loss_z: 0.04369 Cube/loss_pose: 0.2263 Cube/loss_joint: 0.4457 lr: 0.00214 max_mem: 28031M
+[02/26 22:26:55] d2.utils.events INFO: eta: 2:40:26 iter: 21539 Cube/total_3D_loss: 0.7167 total_loss: 1.426 BoxHead/loss_cls: 0.06651 BoxHead/loss_box_reg: 0.1654 Cube/loss_dims: 0.04196 Cube/loss_xy: 0.02488 Cube/loss_z: 0.04502 Cube/loss_pose: 0.2225 Cube/loss_joint: 0.4538 lr: 0.00214 max_mem: 28031M
+[02/26 22:27:21] d2.utils.events INFO: eta: 2:36:56 iter: 21559 Cube/total_3D_loss: 0.7218 total_loss: 1.407 BoxHead/loss_cls: 0.05859 BoxHead/loss_box_reg: 0.1648 Cube/loss_dims: 0.04165 Cube/loss_xy: 0.02568 Cube/loss_z: 0.04393 Cube/loss_pose: 0.2269 Cube/loss_joint: 0.4476 lr: 0.00214 max_mem: 28031M
+[02/26 22:27:47] d2.utils.events INFO: eta: 2:38:00 iter: 21579 Cube/total_3D_loss: 0.7006 total_loss: 1.383 BoxHead/loss_cls: 0.06627 BoxHead/loss_box_reg: 0.1695 Cube/loss_dims: 0.04144 Cube/loss_xy: 0.02594 Cube/loss_z: 0.04388 Cube/loss_pose: 0.2214 Cube/loss_joint: 0.4409 lr: 0.00214 max_mem: 28031M
+[02/26 22:28:14] cubercnn INFO: Starting test for iteration 21600
+[02/26 22:28:21] cubercnn.data.datasets INFO: Loading datasets/Omni3D/SUNRGBD_test.json takes 1.46 seconds.
+[02/26 22:28:21] cubercnn.data.datasets INFO: Loaded 5050 images in Omni3D format from datasets/Omni3D/SUNRGBD_test.json
+[02/26 22:28:25] cubercnn.data.datasets INFO: Filtered out 0/5050 images without valid annotations
+[02/26 22:28:25] d2.data.dataset_mapper INFO: [DatasetMapper] Augmentations used in inference: [ResizeShortestEdge(short_edge_length=(512, 512), max_size=4096, sample_style='choice')]
+[02/26 22:28:25] d2.data.common INFO: Serializing the dataset using:
+[02/26 22:28:25] d2.data.common INFO: Serializing 5050 elements to byte tensors and concatenating them all ...
+[02/26 22:28:25] d2.data.common INFO: Serialized dataset takes 20.13 MiB
+[02/26 22:28:25] cubercnn.evaluation.omni3d_evaluation INFO: Start inference on 5050 batches
+[02/26 22:28:26] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 11/5050. Dataloading: 0.0005 s/iter. Inference: 0.0268 s/iter. Eval: 0.0008 s/iter. Total: 0.0281 s/iter. ETA=0:02:21
+[02/26 22:28:31] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 184/5050. Dataloading: 0.0049 s/iter. Inference: 0.0232 s/iter. Eval: 0.0008 s/iter. Total: 0.0290 s/iter. ETA=0:02:21
+[02/26 22:28:36] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 394/5050. Dataloading: 0.0026 s/iter. Inference: 0.0227 s/iter. Eval: 0.0008 s/iter. Total: 0.0262 s/iter. ETA=0:02:02
+[02/26 22:28:41] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 606/5050. Dataloading: 0.0020 s/iter. Inference: 0.0225 s/iter. Eval: 0.0008 s/iter. Total: 0.0253 s/iter. ETA=0:01:52
+[02/26 22:28:46] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 816/5050. Dataloading: 0.0017 s/iter. Inference: 0.0224 s/iter. Eval: 0.0008 s/iter. Total: 0.0249 s/iter. ETA=0:01:45
+[02/26 22:28:51] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 1028/5050. Dataloading: 0.0015 s/iter. Inference: 0.0224 s/iter. Eval: 0.0008 s/iter. Total: 0.0247 s/iter. ETA=0:01:39
+[02/26 22:28:56] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 1239/5050. Dataloading: 0.0013 s/iter. Inference: 0.0223 s/iter. Eval: 0.0008 s/iter. Total: 0.0245 s/iter. ETA=0:01:33
+[02/26 22:29:01] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 1450/5050. Dataloading: 0.0012 s/iter. Inference: 0.0223 s/iter. Eval: 0.0008 s/iter. Total: 0.0244 s/iter. ETA=0:01:27
+[02/26 22:29:06] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 1662/5050. Dataloading: 0.0012 s/iter. Inference: 0.0223 s/iter. Eval: 0.0008 s/iter. Total: 0.0243 s/iter. ETA=0:01:22
+[02/26 22:29:11] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 1841/5050. Dataloading: 0.0011 s/iter. Inference: 0.0227 s/iter. Eval: 0.0008 s/iter. Total: 0.0247 s/iter. ETA=0:01:19
+[02/26 22:29:16] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 2054/5050. Dataloading: 0.0011 s/iter. Inference: 0.0226 s/iter. Eval: 0.0008 s/iter. Total: 0.0245 s/iter. ETA=0:01:13
+[02/26 22:29:21] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 2268/5050. Dataloading: 0.0010 s/iter. Inference: 0.0225 s/iter. Eval: 0.0008 s/iter. Total: 0.0244 s/iter. ETA=0:01:07
+[02/26 22:29:26] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 2484/5050. Dataloading: 0.0010 s/iter. Inference: 0.0225 s/iter. Eval: 0.0008 s/iter. Total: 0.0243 s/iter. ETA=0:01:02
+[02/26 22:29:31] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 2700/5050. Dataloading: 0.0010 s/iter. Inference: 0.0224 s/iter. Eval: 0.0008 s/iter. Total: 0.0242 s/iter. ETA=0:00:56
+[02/26 22:29:36] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 2918/5050. Dataloading: 0.0010 s/iter. Inference: 0.0223 s/iter. Eval: 0.0008 s/iter. Total: 0.0241 s/iter. ETA=0:00:51
+[02/26 22:29:41] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 3136/5050. Dataloading: 0.0009 s/iter. Inference: 0.0223 s/iter. Eval: 0.0008 s/iter. Total: 0.0241 s/iter. ETA=0:00:46
+[02/26 22:29:46] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 3354/5050. Dataloading: 0.0009 s/iter. Inference: 0.0222 s/iter. Eval: 0.0008 s/iter. Total: 0.0240 s/iter. ETA=0:00:40
+[02/26 22:29:51] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 3569/5050. Dataloading: 0.0009 s/iter. Inference: 0.0222 s/iter. Eval: 0.0008 s/iter. Total: 0.0240 s/iter. ETA=0:00:35
+[02/26 22:29:57] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 3760/5050. Dataloading: 0.0009 s/iter. Inference: 0.0224 s/iter. Eval: 0.0008 s/iter. Total: 0.0242 s/iter. ETA=0:00:31
+[02/26 22:30:02] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 3976/5050. Dataloading: 0.0009 s/iter. Inference: 0.0224 s/iter. Eval: 0.0008 s/iter. Total: 0.0241 s/iter. ETA=0:00:25
+[02/26 22:30:07] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 4192/5050. Dataloading: 0.0009 s/iter. Inference: 0.0224 s/iter. Eval: 0.0008 s/iter. Total: 0.0241 s/iter. ETA=0:00:20
+[02/26 22:30:12] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 4408/5050. Dataloading: 0.0009 s/iter. Inference: 0.0223 s/iter. Eval: 0.0008 s/iter. Total: 0.0240 s/iter. ETA=0:00:15
+[02/26 22:30:17] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 4624/5050. Dataloading: 0.0009 s/iter. Inference: 0.0223 s/iter. Eval: 0.0008 s/iter. Total: 0.0240 s/iter. ETA=0:00:10
+[02/26 22:30:22] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 4840/5050. Dataloading: 0.0009 s/iter. Inference: 0.0223 s/iter. Eval: 0.0008 s/iter. Total: 0.0239 s/iter. ETA=0:00:05
+[02/26 22:30:27] cubercnn.evaluation.omni3d_evaluation INFO: Total inference time: 0:02:00.703390 (0.023925 s / iter per device, on 1 devices)
+[02/26 22:30:27] cubercnn.evaluation.omni3d_evaluation INFO: Total inference pure compute time: 0:01:52 (0.022252 s / iter per device, on 1 devices)
+[02/26 22:30:32] cubercnn.evaluation.omni3d_evaluation INFO: Preparing results for COCO format ...
+[02/26 22:30:32] cubercnn.evaluation.omni3d_evaluation INFO: Saving results to output/Baseline_sgd/inference/iter_21600/SUNRGBD_test/omni_instances_results.json
+[02/26 22:30:35] cubercnn.evaluation.omni3d_evaluation INFO: Evaluating predictions with official COCO API...
+[02/26 22:31:18] cubercnn.evaluation.omni3d_evaluation INFO: Evaluation results for bbox in 2D mode:
+| AP | AP50 | AP75 | AP95 | APs | APm | APl |
+|:------:|:------:|:------:|:------:|:-----:|:-----:|:------:|
+| 16.304 | 32.007 | 14.588 | 0.048 | 0.000 | 3.834 | 17.354 |
+[02/26 22:31:18] cubercnn.evaluation.omni3d_evaluation INFO: Per-category bbox AP in 2D mode:
+| category | AP | category | AP | category | AP |
+|:-------------|:-------|:------------|:-------|:-----------|:-------|
+| bicycle | 11.750 | books | 0.887 | bottle | 3.259 |
+| chair | 45.969 | cup | 2.423 | laptop | 8.749 |
+| shoes | 0.029 | towel | 5.796 | blinds | 10.657 |
+| window | 0.149 | lamp | 25.292 | shelves | 5.622 |
+| mirror | 4.256 | sink | 22.278 | cabinet | 17.232 |
+| bathtub | 36.778 | door | 1.754 | toilet | 50.037 |
+| desk | 13.738 | box | 4.158 | bookcase | 23.684 |
+| picture | 2.059 | table | 34.014 | counter | 18.493 |
+| bed | 48.619 | night stand | 35.698 | pillow | 14.358 |
+| sofa | 49.333 | television | 23.115 | floor mat | 7.624 |
+| curtain | 11.410 | clothes | 1.544 | stationery | 2.735 |
+| refrigerator | 23.547 | bin | 33.000 | stove | 11.565 |
+| oven | 5.456 | machine | 2.481 | | |
+[02/26 22:31:18] cubercnn.evaluation.omni3d_evaluation INFO: Evaluation results for bbox in 3D mode:
+| AP | AP15 | AP25 | AP50 | APn | APm | APf |
+|:------:|:------:|:------:|:------:|:------:|:-----:|:-----:|
+| 15.341 | 22.116 | 16.538 | 4.839 | 15.341 | nan | nan |
+[02/26 22:31:18] cubercnn.evaluation.omni3d_evaluation INFO: Some metrics cannot be computed and is shown as NaN.
+[02/26 22:31:18] cubercnn.evaluation.omni3d_evaluation INFO: Per-category bbox AP in 3D mode:
+| category | AP | category | AP | category | AP |
+|:-------------|:-------|:------------|:-------|:-----------|:-------|
+| bicycle | 12.987 | books | 0.510 | bottle | 0.427 |
+| chair | 53.714 | cup | 3.683 | laptop | 7.580 |
+| shoes | 0.008 | towel | 2.018 | blinds | 0.403 |
+| window | 0.000 | lamp | 8.231 | shelves | 2.993 |
+| mirror | 0.402 | sink | 28.761 | cabinet | 15.849 |
+| bathtub | 34.822 | door | 0.450 | toilet | 66.774 |
+| desk | 19.877 | box | 2.439 | bookcase | 11.145 |
+| picture | 0.035 | table | 39.304 | counter | 23.007 |
+| bed | 64.446 | night stand | 32.831 | pillow | 7.674 |
+| sofa | 58.367 | television | 2.777 | floor mat | 6.535 |
+| curtain | 4.927 | clothes | 0.463 | stationery | 0.218 |
+| refrigerator | 23.402 | bin | 18.701 | stove | 19.468 |
+| oven | 5.363 | machine | 2.364 | | |
+[02/26 22:31:27] cubercnn.evaluation.omni3d_evaluation INFO:
+SUNRGBD_test iter=21600 mode=2D Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.163
+SUNRGBD_test iter=21600 mode=2D Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.320
+SUNRGBD_test iter=21600 mode=2D Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.146
+SUNRGBD_test iter=21600 mode=2D Average Precision (AP) @[ IoU=0.95 | area= all | maxDets=100 ] = 0.000
+SUNRGBD_test iter=21600 mode=2D Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = 0.000
+SUNRGBD_test iter=21600 mode=2D Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.038
+SUNRGBD_test iter=21600 mode=2D Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.174
+SUNRGBD_test iter=21600 mode=2D Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.247
+SUNRGBD_test iter=21600 mode=2D Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.302
+SUNRGBD_test iter=21600 mode=2D Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.302
+SUNRGBD_test iter=21600 mode=2D Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = 0.000
+SUNRGBD_test iter=21600 mode=2D Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.099
+SUNRGBD_test iter=21600 mode=2D Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.323
+[02/26 22:31:27] cubercnn.evaluation.omni3d_evaluation INFO:
+SUNRGBD_test iter=21600 mode=3D Average Precision (AP) @[ IoU=0.05:0.50 | depth= all | maxDets=100 ] = 0.153
+SUNRGBD_test iter=21600 mode=3D Average Precision (AP) @[ IoU=0.15 | depth= all | maxDets=100 ] = 0.221
+SUNRGBD_test iter=21600 mode=3D Average Precision (AP) @[ IoU=0.25 | depth= all | maxDets=100 ] = 0.165
+SUNRGBD_test iter=21600 mode=3D Average Precision (AP) @[ IoU=0.50 | depth= all | maxDets=100 ] = 0.048
+SUNRGBD_test iter=21600 mode=3D Average Precision (AP) @[ IoU=0.05:0.50 | depth= near | maxDets=100 ] = 0.153
+SUNRGBD_test iter=21600 mode=3D Average Precision (AP) @[ IoU=0.05:0.50 | depth=medium | maxDets=100 ] = -1.000
+SUNRGBD_test iter=21600 mode=3D Average Precision (AP) @[ IoU=0.05:0.50 | depth= far | maxDets=100 ] = -1.000
+SUNRGBD_test iter=21600 mode=3D Average Recall (AR) @[ IoU=0.05:0.50 | depth= all | maxDets= 1 ] = 0.236
+SUNRGBD_test iter=21600 mode=3D Average Recall (AR) @[ IoU=0.05:0.50 | depth= all | maxDets= 10 ] = 0.295
+SUNRGBD_test iter=21600 mode=3D Average Recall (AR) @[ IoU=0.05:0.50 | depth= all | maxDets=100 ] = 0.295
+SUNRGBD_test iter=21600 mode=3D Average Recall (AR) @[ IoU=0.05:0.50 | depth= near | maxDets=100 ] = 0.295
+SUNRGBD_test iter=21600 mode=3D Average Recall (AR) @[ IoU=0.05:0.50 | depth=medium | maxDets=100 ] = -1.000
+SUNRGBD_test iter=21600 mode=3D Average Recall (AR) @[ IoU=0.05:0.50 | depth= far | maxDets=100 ] = -1.000
+[02/26 22:31:27] cubercnn.vis.logperf INFO: Performance for each of 38 categories on SUNRGBD_test:
+| category | AP2D | AP3D | category | AP2D | AP3D | category | AP2D | AP3D |
+|:----------:|:--------|:----------|:-----------:|:---------|:---------|:------------:|:----------|:-----------|
+| chair | 45.9689 | 53.7141 | table | 34.0139 | 39.3042 | cabinet | 17.2319 | 15.8488 |
+| lamp | 25.2924 | 8.23121 | books | 0.887026 | 0.509646 | sofa | 49.3331 | 58.3668 |
+| picture | 2.05896 | 0.0345133 | window | 0.148515 | 0 | pillow | 14.3583 | 7.67391 |
+| door | 1.75428 | 0.449796 | blinds | 10.6569 | 0.403263 | sink | 22.2777 | 28.7614 |
+| shelves | 5.62243 | 2.99274 | television | 23.1145 | 2.77696 | shoes | 0.0291206 | 0.00808244 |
+| cup | 2.42342 | 3.68344 | bottle | 3.25918 | 0.426973 | bookcase | 23.684 | 11.1455 |
+| laptop | 8.74873 | 7.57982 | desk | 13.7376 | 19.8769 | floor mat | 7.62376 | 6.53465 |
+| mirror | 4.25553 | 0.402159 | counter | 18.4926 | 23.0073 | bicycle | 11.7497 | 12.9872 |
+| toilet | 50.0373 | 66.7744 | bed | 48.6192 | 64.4458 | refrigerator | 23.5467 | 23.4022 |
+| box | 4.15762 | 2.43902 | oven | 5.4563 | 5.36258 | clothes | 1.54369 | 0.462638 |
+| towel | 5.79562 | 2.01816 | night stand | 35.6982 | 32.8309 | stove | 11.5645 | 19.4675 |
+| machine | 2.48141 | 2.36378 | stationery | 2.73505 | 0.217712 | bathtub | 36.7777 | 34.8216 |
+| curtain | 11.4103 | 4.9273 | bin | 33.0005 | 18.7009 | | | |
+[02/26 22:31:42] cubercnn INFO: SUNRGBD_testiter=21600, xy(25.58), z(0.24), whl(0.18, 0.10, 0.12), ry(2.14)
+
+[02/26 22:31:46] cubercnn.vis.logperf INFO: Performance for each of 38 categories on :
+| category | AP2D | AP3D | category | AP2D | AP3D | category | AP2D | AP3D |
+|:----------:|:--------|:----------|:-----------:|:---------|:---------|:------------:|:----------|:-----------|
+| chair | 45.9689 | 53.7141 | table | 34.0139 | 39.3042 | cabinet | 17.2319 | 15.8488 |
+| lamp | 25.2924 | 8.23121 | books | 0.887026 | 0.509646 | sofa | 49.3331 | 58.3668 |
+| picture | 2.05896 | 0.0345133 | window | 0.148515 | 0 | pillow | 14.3583 | 7.67391 |
+| door | 1.75428 | 0.449796 | blinds | 10.6569 | 0.403263 | sink | 22.2777 | 28.7614 |
+| shelves | 5.62243 | 2.99274 | television | 23.1145 | 2.77696 | shoes | 0.0291206 | 0.00808244 |
+| cup | 2.42342 | 3.68344 | bottle | 3.25918 | 0.426973 | bookcase | 23.684 | 11.1455 |
+| laptop | 8.74873 | 7.57982 | desk | 13.7376 | 19.8769 | floor mat | 7.62376 | 6.53465 |
+| mirror | 4.25553 | 0.402159 | counter | 18.4926 | 23.0073 | bicycle | 11.7497 | 12.9872 |
+| toilet | 50.0373 | 66.7744 | bed | 48.6192 | 64.4458 | refrigerator | 23.5467 | 23.4022 |
+| box | 4.15762 | 2.43902 | oven | 5.4563 | 5.36258 | clothes | 1.54369 | 0.462638 |
+| towel | 5.79562 | 2.01816 | night stand | 35.6982 | 32.8309 | stove | 11.5645 | 19.4675 |
+| machine | 2.48141 | 2.36378 | stationery | 2.73505 | 0.217712 | bathtub | 36.7777 | 34.8216 |
+| curtain | 11.4103 | 4.9273 | bin | 33.0005 | 18.7009 | | | |
+[02/26 22:31:46] cubercnn.vis.logperf INFO: Per-dataset performance analysis on test set:
++--------------+----------+---------+---------+-----------+-----------+-----------+----------+----------+----------+
+| Dataset | #iters | AP2D | AP3D | AP3D@15 | AP3D@25 | AP3D@50 | AP3D-N | AP3D-M | AP3D-F |
++==============+==========+=========+=========+===========+===========+===========+==========+==========+==========+
+| SUNRGBD_test | 21600 | 16.3039 | 15.3409 | 22.1158 | 16.5375 | 4.83889 | 15.3409 | nan | nan |
++--------------+----------+---------+---------+-----------+-----------+-----------+----------+----------+----------+
+| | 21600 | 16.3039 | 15.3409 | 22.1158 | 16.5375 | 4.83889 | 15.3409 | nan | nan |
++--------------+----------+---------+---------+-----------+-----------+-----------+----------+----------+----------+
+[02/26 22:31:46] cubercnn.vis.logperf INFO: Omni3D performance on test set. The numbers below should be used to compare to others approaches on Omni3D, such as Cube R-CNN
+[02/26 22:31:46] cubercnn.vis.logperf INFO: Performance on Omni3D:
++--------------+----------+---------+---------+
+| Dataset | #iters | AP2D | AP3D |
++==============+==========+=========+=========+
+| SUNRGBD_test | 21600 | 16.3039 | 15.3409 |
++--------------+----------+---------+---------+
+| Omni3D_Out | 21600 | nan | nan |
++--------------+----------+---------+---------+
+| Omni3D_In | 21600 | 16.3039 | 15.3409 |
++--------------+----------+---------+---------+
+| Omni3D | 21600 | nan | nan |
++--------------+----------+---------+---------+
+[02/26 22:31:47] d2.utils.events INFO: eta: 23:56:33 iter: 21599 Cube/total_3D_loss: 0.7198 total_loss: 1.435 BoxHead/loss_cls: 0.06818 BoxHead/loss_box_reg: 0.1684 Cube/loss_dims: 0.04206 Cube/loss_xy: 0.02498 Cube/loss_z: 0.04441 Cube/loss_pose: 0.2283 Cube/loss_joint: 0.447 lr: 0.00214 max_mem: 28031M
+[02/26 22:32:14] d2.utils.events INFO: eta: 2:39:26 iter: 21619 Cube/total_3D_loss: 0.713 total_loss: 1.412 BoxHead/loss_cls: 0.06699 BoxHead/loss_box_reg: 0.1647 Cube/loss_dims: 0.04241 Cube/loss_xy: 0.02516 Cube/loss_z: 0.04504 Cube/loss_pose: 0.2297 Cube/loss_joint: 0.4423 lr: 0.00214 max_mem: 28031M
+[02/26 22:32:40] d2.utils.events INFO: eta: 2:37:09 iter: 21639 Cube/total_3D_loss: 0.7248 total_loss: 1.401 BoxHead/loss_cls: 0.06506 BoxHead/loss_box_reg: 0.1631 Cube/loss_dims: 0.04308 Cube/loss_xy: 0.02567 Cube/loss_z: 0.04377 Cube/loss_pose: 0.228 Cube/loss_joint: 0.4483 lr: 0.00214 max_mem: 28031M
+[02/26 22:33:07] d2.utils.events INFO: eta: 2:39:13 iter: 21659 Cube/total_3D_loss: 0.7219 total_loss: 1.392 BoxHead/loss_cls: 0.06299 BoxHead/loss_box_reg: 0.1554 Cube/loss_dims: 0.04182 Cube/loss_xy: 0.02558 Cube/loss_z: 0.04481 Cube/loss_pose: 0.2195 Cube/loss_joint: 0.4461 lr: 0.00214 max_mem: 28031M
+[02/26 22:33:33] d2.utils.events INFO: eta: 2:38:02 iter: 21679 Cube/total_3D_loss: 0.7219 total_loss: 1.412 BoxHead/loss_cls: 0.06852 BoxHead/loss_box_reg: 0.1634 Cube/loss_dims: 0.04288 Cube/loss_xy: 0.02537 Cube/loss_z: 0.04539 Cube/loss_pose: 0.2282 Cube/loss_joint: 0.4522 lr: 0.00214 max_mem: 28031M
+[02/26 22:33:59] d2.utils.events INFO: eta: 2:34:22 iter: 21699 Cube/total_3D_loss: 0.6884 total_loss: 1.353 BoxHead/loss_cls: 0.06367 BoxHead/loss_box_reg: 0.1644 Cube/loss_dims: 0.04126 Cube/loss_xy: 0.02472 Cube/loss_z: 0.04352 Cube/loss_pose: 0.2219 Cube/loss_joint: 0.4383 lr: 0.00214 max_mem: 28031M
+[02/26 22:34:25] d2.utils.events INFO: eta: 2:34:13 iter: 21719 Cube/total_3D_loss: 0.7155 total_loss: 1.392 BoxHead/loss_cls: 0.06145 BoxHead/loss_box_reg: 0.1631 Cube/loss_dims: 0.04102 Cube/loss_xy: 0.02535 Cube/loss_z: 0.04506 Cube/loss_pose: 0.2228 Cube/loss_joint: 0.4438 lr: 0.00214 max_mem: 28031M
+[02/26 22:34:52] d2.utils.events INFO: eta: 2:33:58 iter: 21739 Cube/total_3D_loss: 0.6961 total_loss: 1.39 BoxHead/loss_cls: 0.06428 BoxHead/loss_box_reg: 0.166 Cube/loss_dims: 0.04233 Cube/loss_xy: 0.02469 Cube/loss_z: 0.04352 Cube/loss_pose: 0.2218 Cube/loss_joint: 0.4435 lr: 0.00214 max_mem: 28031M
+[02/26 22:35:18] d2.utils.events INFO: eta: 2:32:47 iter: 21759 Cube/total_3D_loss: 0.682 total_loss: 1.353 BoxHead/loss_cls: 0.06144 BoxHead/loss_box_reg: 0.1573 Cube/loss_dims: 0.0407 Cube/loss_xy: 0.02481 Cube/loss_z: 0.04247 Cube/loss_pose: 0.2155 Cube/loss_joint: 0.4322 lr: 0.00214 max_mem: 28031M
+[02/26 22:35:44] d2.utils.events INFO: eta: 2:32:36 iter: 21779 Cube/total_3D_loss: 0.7016 total_loss: 1.411 BoxHead/loss_cls: 0.06757 BoxHead/loss_box_reg: 0.1715 Cube/loss_dims: 0.0427 Cube/loss_xy: 0.02573 Cube/loss_z: 0.04435 Cube/loss_pose: 0.2213 Cube/loss_joint: 0.4532 lr: 0.00214 max_mem: 28031M
+[02/26 22:36:10] d2.utils.events INFO: eta: 2:32:24 iter: 21799 Cube/total_3D_loss: 0.7202 total_loss: 1.375 BoxHead/loss_cls: 0.05829 BoxHead/loss_box_reg: 0.1491 Cube/loss_dims: 0.04183 Cube/loss_xy: 0.02461 Cube/loss_z: 0.04386 Cube/loss_pose: 0.2309 Cube/loss_joint: 0.442 lr: 0.00214 max_mem: 28031M
+[02/26 22:36:36] d2.utils.events INFO: eta: 2:33:41 iter: 21819 Cube/total_3D_loss: 0.7407 total_loss: 1.411 BoxHead/loss_cls: 0.06162 BoxHead/loss_box_reg: 0.1519 Cube/loss_dims: 0.04254 Cube/loss_xy: 0.02567 Cube/loss_z: 0.04459 Cube/loss_pose: 0.2267 Cube/loss_joint: 0.4509 lr: 0.00214 max_mem: 28031M
+[02/26 22:37:03] d2.utils.events INFO: eta: 2:32:37 iter: 21839 Cube/total_3D_loss: 0.7014 total_loss: 1.381 BoxHead/loss_cls: 0.06032 BoxHead/loss_box_reg: 0.1516 Cube/loss_dims: 0.04277 Cube/loss_xy: 0.02502 Cube/loss_z: 0.04133 Cube/loss_pose: 0.225 Cube/loss_joint: 0.4441 lr: 0.00214 max_mem: 28031M
+[02/26 22:37:29] d2.utils.events INFO: eta: 2:31:13 iter: 21859 Cube/total_3D_loss: 0.7249 total_loss: 1.4 BoxHead/loss_cls: 0.06578 BoxHead/loss_box_reg: 0.1644 Cube/loss_dims: 0.04169 Cube/loss_xy: 0.02534 Cube/loss_z: 0.04423 Cube/loss_pose: 0.2254 Cube/loss_joint: 0.4479 lr: 0.00214 max_mem: 28031M
+[02/26 22:37:55] d2.utils.events INFO: eta: 2:33:10 iter: 21879 Cube/total_3D_loss: 0.6963 total_loss: 1.395 BoxHead/loss_cls: 0.06537 BoxHead/loss_box_reg: 0.1701 Cube/loss_dims: 0.04223 Cube/loss_xy: 0.02503 Cube/loss_z: 0.04433 Cube/loss_pose: 0.227 Cube/loss_joint: 0.4358 lr: 0.00214 max_mem: 28031M
+[02/26 22:38:22] d2.utils.events INFO: eta: 2:30:54 iter: 21899 Cube/total_3D_loss: 0.6714 total_loss: 1.352 BoxHead/loss_cls: 0.06125 BoxHead/loss_box_reg: 0.1597 Cube/loss_dims: 0.04097 Cube/loss_xy: 0.02513 Cube/loss_z: 0.0427 Cube/loss_pose: 0.2222 Cube/loss_joint: 0.4331 lr: 0.00214 max_mem: 28031M
+[02/26 22:38:48] d2.utils.events INFO: eta: 2:31:03 iter: 21919 Cube/total_3D_loss: 0.718 total_loss: 1.398 BoxHead/loss_cls: 0.06544 BoxHead/loss_box_reg: 0.1643 Cube/loss_dims: 0.04262 Cube/loss_xy: 0.02576 Cube/loss_z: 0.04459 Cube/loss_pose: 0.2161 Cube/loss_joint: 0.4495 lr: 0.00214 max_mem: 28031M
+[02/26 22:39:14] d2.utils.events INFO: eta: 2:30:05 iter: 21939 Cube/total_3D_loss: 0.7111 total_loss: 1.39 BoxHead/loss_cls: 0.05908 BoxHead/loss_box_reg: 0.1536 Cube/loss_dims: 0.04155 Cube/loss_xy: 0.0261 Cube/loss_z: 0.04497 Cube/loss_pose: 0.2165 Cube/loss_joint: 0.4516 lr: 0.00214 max_mem: 28031M
+[02/26 22:39:41] d2.utils.events INFO: eta: 2:30:08 iter: 21959 Cube/total_3D_loss: 0.7209 total_loss: 1.408 BoxHead/loss_cls: 0.0675 BoxHead/loss_box_reg: 0.1684 Cube/loss_dims: 0.04196 Cube/loss_xy: 0.0247 Cube/loss_z: 0.04262 Cube/loss_pose: 0.2246 Cube/loss_joint: 0.4336 lr: 0.00214 max_mem: 28031M
+[02/26 22:40:07] d2.utils.events INFO: eta: 2:27:55 iter: 21979 Cube/total_3D_loss: 0.7458 total_loss: 1.421 BoxHead/loss_cls: 0.0621 BoxHead/loss_box_reg: 0.1593 Cube/loss_dims: 0.04391 Cube/loss_xy: 0.02533 Cube/loss_z: 0.04522 Cube/loss_pose: 0.2278 Cube/loss_joint: 0.4483 lr: 0.00214 max_mem: 28031M
+[02/26 22:40:33] d2.utils.events INFO: eta: 2:27:34 iter: 21999 Cube/total_3D_loss: 0.6938 total_loss: 1.362 BoxHead/loss_cls: 0.06106 BoxHead/loss_box_reg: 0.1604 Cube/loss_dims: 0.04114 Cube/loss_xy: 0.02452 Cube/loss_z: 0.04399 Cube/loss_pose: 0.2201 Cube/loss_joint: 0.4439 lr: 0.00214 max_mem: 28031M
+[02/26 22:40:59] d2.utils.events INFO: eta: 2:27:39 iter: 22019 Cube/total_3D_loss: 0.7007 total_loss: 1.398 BoxHead/loss_cls: 0.06201 BoxHead/loss_box_reg: 0.1659 Cube/loss_dims: 0.04257 Cube/loss_xy: 0.02553 Cube/loss_z: 0.04516 Cube/loss_pose: 0.2259 Cube/loss_joint: 0.4489 lr: 0.00214 max_mem: 28031M
+[02/26 22:41:25] d2.utils.events INFO: eta: 2:27:23 iter: 22039 Cube/total_3D_loss: 0.701 total_loss: 1.404 BoxHead/loss_cls: 0.06817 BoxHead/loss_box_reg: 0.1685 Cube/loss_dims: 0.04194 Cube/loss_xy: 0.02537 Cube/loss_z: 0.04564 Cube/loss_pose: 0.2241 Cube/loss_joint: 0.4535 lr: 0.00214 max_mem: 28031M
+[02/26 22:41:51] d2.utils.events INFO: eta: 2:26:25 iter: 22059 Cube/total_3D_loss: 0.7161 total_loss: 1.385 BoxHead/loss_cls: 0.06314 BoxHead/loss_box_reg: 0.1657 Cube/loss_dims: 0.04304 Cube/loss_xy: 0.02451 Cube/loss_z: 0.04292 Cube/loss_pose: 0.23 Cube/loss_joint: 0.4405 lr: 0.00214 max_mem: 28031M
+[02/26 22:42:18] d2.utils.events INFO: eta: 2:29:05 iter: 22079 Cube/total_3D_loss: 0.678 total_loss: 1.354 BoxHead/loss_cls: 0.06446 BoxHead/loss_box_reg: 0.1593 Cube/loss_dims: 0.04001 Cube/loss_xy: 0.0247 Cube/loss_z: 0.04412 Cube/loss_pose: 0.2235 Cube/loss_joint: 0.4377 lr: 0.00214 max_mem: 28031M
+[02/26 22:42:44] d2.utils.events INFO: eta: 2:26:07 iter: 22099 Cube/total_3D_loss: 0.6929 total_loss: 1.377 BoxHead/loss_cls: 0.06262 BoxHead/loss_box_reg: 0.1585 Cube/loss_dims: 0.04155 Cube/loss_xy: 0.0254 Cube/loss_z: 0.04373 Cube/loss_pose: 0.212 Cube/loss_joint: 0.4395 lr: 0.00214 max_mem: 28031M
+[02/26 22:43:10] d2.utils.events INFO: eta: 2:23:53 iter: 22119 Cube/total_3D_loss: 0.6948 total_loss: 1.356 BoxHead/loss_cls: 0.06084 BoxHead/loss_box_reg: 0.1606 Cube/loss_dims: 0.04195 Cube/loss_xy: 0.02425 Cube/loss_z: 0.04299 Cube/loss_pose: 0.2189 Cube/loss_joint: 0.4339 lr: 0.00214 max_mem: 28031M
+[02/26 22:43:36] d2.utils.events INFO: eta: 2:24:47 iter: 22139 Cube/total_3D_loss: 0.7043 total_loss: 1.4 BoxHead/loss_cls: 0.0629 BoxHead/loss_box_reg: 0.1685 Cube/loss_dims: 0.04197 Cube/loss_xy: 0.0257 Cube/loss_z: 0.04629 Cube/loss_pose: 0.2252 Cube/loss_joint: 0.4571 lr: 0.00214 max_mem: 28031M
+[02/26 22:44:02] d2.utils.events INFO: eta: 2:24:13 iter: 22159 Cube/total_3D_loss: 0.7119 total_loss: 1.415 BoxHead/loss_cls: 0.06373 BoxHead/loss_box_reg: 0.1614 Cube/loss_dims: 0.04213 Cube/loss_xy: 0.02472 Cube/loss_z: 0.04434 Cube/loss_pose: 0.2297 Cube/loss_joint: 0.4467 lr: 0.00214 max_mem: 28031M
+[02/26 22:44:28] d2.utils.events INFO: eta: 2:24:20 iter: 22179 Cube/total_3D_loss: 0.6826 total_loss: 1.374 BoxHead/loss_cls: 0.06408 BoxHead/loss_box_reg: 0.1603 Cube/loss_dims: 0.04156 Cube/loss_xy: 0.02526 Cube/loss_z: 0.04373 Cube/loss_pose: 0.2096 Cube/loss_joint: 0.4441 lr: 0.00214 max_mem: 28031M
+[02/26 22:44:54] d2.utils.events INFO: eta: 2:24:09 iter: 22199 Cube/total_3D_loss: 0.6979 total_loss: 1.368 BoxHead/loss_cls: 0.06207 BoxHead/loss_box_reg: 0.1722 Cube/loss_dims: 0.04268 Cube/loss_xy: 0.02562 Cube/loss_z: 0.04295 Cube/loss_pose: 0.2241 Cube/loss_joint: 0.4446 lr: 0.00214 max_mem: 28031M
+[02/26 22:45:20] d2.utils.events INFO: eta: 2:23:54 iter: 22219 Cube/total_3D_loss: 0.7087 total_loss: 1.378 BoxHead/loss_cls: 0.06656 BoxHead/loss_box_reg: 0.168 Cube/loss_dims: 0.04236 Cube/loss_xy: 0.02449 Cube/loss_z: 0.04459 Cube/loss_pose: 0.2245 Cube/loss_joint: 0.4465 lr: 0.00214 max_mem: 28031M
+[02/26 22:45:47] d2.utils.events INFO: eta: 2:23:29 iter: 22239 Cube/total_3D_loss: 0.7053 total_loss: 1.386 BoxHead/loss_cls: 0.06375 BoxHead/loss_box_reg: 0.1648 Cube/loss_dims: 0.04257 Cube/loss_xy: 0.02502 Cube/loss_z: 0.04381 Cube/loss_pose: 0.2237 Cube/loss_joint: 0.4424 lr: 0.00214 max_mem: 28031M
+[02/26 22:46:13] d2.utils.events INFO: eta: 2:22:23 iter: 22259 Cube/total_3D_loss: 0.7133 total_loss: 1.379 BoxHead/loss_cls: 0.06086 BoxHead/loss_box_reg: 0.1584 Cube/loss_dims: 0.041 Cube/loss_xy: 0.02535 Cube/loss_z: 0.04486 Cube/loss_pose: 0.2164 Cube/loss_joint: 0.4414 lr: 0.00214 max_mem: 28031M
+[02/26 22:46:39] d2.utils.events INFO: eta: 2:20:52 iter: 22279 Cube/total_3D_loss: 0.6952 total_loss: 1.37 BoxHead/loss_cls: 0.06335 BoxHead/loss_box_reg: 0.1625 Cube/loss_dims: 0.04168 Cube/loss_xy: 0.0254 Cube/loss_z: 0.0432 Cube/loss_pose: 0.2197 Cube/loss_joint: 0.4445 lr: 0.00214 max_mem: 28031M
+[02/26 22:47:05] d2.utils.events INFO: eta: 2:23:17 iter: 22299 Cube/total_3D_loss: 0.6592 total_loss: 1.32 BoxHead/loss_cls: 0.06032 BoxHead/loss_box_reg: 0.1535 Cube/loss_dims: 0.04029 Cube/loss_xy: 0.02494 Cube/loss_z: 0.04301 Cube/loss_pose: 0.2047 Cube/loss_joint: 0.4388 lr: 0.00214 max_mem: 28031M
+[02/26 22:47:31] d2.utils.events INFO: eta: 2:22:03 iter: 22319 Cube/total_3D_loss: 0.7342 total_loss: 1.421 BoxHead/loss_cls: 0.0661 BoxHead/loss_box_reg: 0.1712 Cube/loss_dims: 0.04203 Cube/loss_xy: 0.02474 Cube/loss_z: 0.04326 Cube/loss_pose: 0.2326 Cube/loss_joint: 0.4451 lr: 0.00214 max_mem: 28031M
+[02/26 22:47:57] d2.utils.events INFO: eta: 2:19:59 iter: 22339 Cube/total_3D_loss: 0.6817 total_loss: 1.373 BoxHead/loss_cls: 0.06357 BoxHead/loss_box_reg: 0.1579 Cube/loss_dims: 0.04181 Cube/loss_xy: 0.02528 Cube/loss_z: 0.04416 Cube/loss_pose: 0.2208 Cube/loss_joint: 0.4427 lr: 0.00214 max_mem: 28031M
+[02/26 22:48:24] d2.utils.events INFO: eta: 2:20:03 iter: 22359 Cube/total_3D_loss: 0.6912 total_loss: 1.364 BoxHead/loss_cls: 0.06048 BoxHead/loss_box_reg: 0.165 Cube/loss_dims: 0.04266 Cube/loss_xy: 0.02514 Cube/loss_z: 0.04231 Cube/loss_pose: 0.2298 Cube/loss_joint: 0.437 lr: 0.00214 max_mem: 28031M
+[02/26 22:48:50] d2.utils.events INFO: eta: 2:19:44 iter: 22379 Cube/total_3D_loss: 0.6932 total_loss: 1.352 BoxHead/loss_cls: 0.05924 BoxHead/loss_box_reg: 0.1567 Cube/loss_dims: 0.04003 Cube/loss_xy: 0.0254 Cube/loss_z: 0.0446 Cube/loss_pose: 0.2096 Cube/loss_joint: 0.4487 lr: 0.00214 max_mem: 28031M
+[02/26 22:49:16] d2.utils.events INFO: eta: 2:19:14 iter: 22399 Cube/total_3D_loss: 0.7256 total_loss: 1.374 BoxHead/loss_cls: 0.06246 BoxHead/loss_box_reg: 0.1613 Cube/loss_dims: 0.04246 Cube/loss_xy: 0.02464 Cube/loss_z: 0.04387 Cube/loss_pose: 0.2296 Cube/loss_joint: 0.4396 lr: 0.00214 max_mem: 28031M
+[02/26 22:49:42] d2.utils.events INFO: eta: 2:19:07 iter: 22419 Cube/total_3D_loss: 0.6699 total_loss: 1.363 BoxHead/loss_cls: 0.064 BoxHead/loss_box_reg: 0.1672 Cube/loss_dims: 0.04025 Cube/loss_xy: 0.02425 Cube/loss_z: 0.04336 Cube/loss_pose: 0.2126 Cube/loss_joint: 0.4326 lr: 0.00214 max_mem: 28031M
+[02/26 22:50:08] d2.utils.events INFO: eta: 2:18:21 iter: 22439 Cube/total_3D_loss: 0.722 total_loss: 1.396 BoxHead/loss_cls: 0.061 BoxHead/loss_box_reg: 0.1651 Cube/loss_dims: 0.04232 Cube/loss_xy: 0.02508 Cube/loss_z: 0.0433 Cube/loss_pose: 0.2159 Cube/loss_joint: 0.4392 lr: 0.00214 max_mem: 28031M
+[02/26 22:50:35] d2.utils.events INFO: eta: 2:20:29 iter: 22459 Cube/total_3D_loss: 0.6965 total_loss: 1.368 BoxHead/loss_cls: 0.05899 BoxHead/loss_box_reg: 0.1654 Cube/loss_dims: 0.04138 Cube/loss_xy: 0.02518 Cube/loss_z: 0.04171 Cube/loss_pose: 0.227 Cube/loss_joint: 0.4329 lr: 0.00214 max_mem: 28031M
+[02/26 22:51:01] d2.utils.events INFO: eta: 2:17:59 iter: 22479 Cube/total_3D_loss: 0.7094 total_loss: 1.387 BoxHead/loss_cls: 0.05998 BoxHead/loss_box_reg: 0.1521 Cube/loss_dims: 0.04217 Cube/loss_xy: 0.02567 Cube/loss_z: 0.04407 Cube/loss_pose: 0.227 Cube/loss_joint: 0.4453 lr: 0.00214 max_mem: 28031M
+[02/26 22:51:29] d2.utils.events INFO: eta: 2:25:41 iter: 22499 Cube/total_3D_loss: 0.6991 total_loss: 1.383 BoxHead/loss_cls: 0.05436 BoxHead/loss_box_reg: 0.1518 Cube/loss_dims: 0.04115 Cube/loss_xy: 0.02477 Cube/loss_z: 0.04302 Cube/loss_pose: 0.218 Cube/loss_joint: 0.4398 lr: 0.00214 max_mem: 28031M
+[02/26 22:51:55] d2.utils.events INFO: eta: 2:16:22 iter: 22519 Cube/total_3D_loss: 0.7083 total_loss: 1.401 BoxHead/loss_cls: 0.06186 BoxHead/loss_box_reg: 0.1609 Cube/loss_dims: 0.04295 Cube/loss_xy: 0.02478 Cube/loss_z: 0.04335 Cube/loss_pose: 0.2368 Cube/loss_joint: 0.4376 lr: 0.00214 max_mem: 28031M
+[02/26 22:52:21] d2.utils.events INFO: eta: 2:16:01 iter: 22539 Cube/total_3D_loss: 0.6964 total_loss: 1.361 BoxHead/loss_cls: 0.06209 BoxHead/loss_box_reg: 0.1624 Cube/loss_dims: 0.04137 Cube/loss_xy: 0.02557 Cube/loss_z: 0.04332 Cube/loss_pose: 0.2227 Cube/loss_joint: 0.445 lr: 0.00214 max_mem: 28031M
+[02/26 22:52:47] d2.utils.events INFO: eta: 2:15:34 iter: 22559 Cube/total_3D_loss: 0.7049 total_loss: 1.386 BoxHead/loss_cls: 0.06398 BoxHead/loss_box_reg: 0.1653 Cube/loss_dims: 0.04239 Cube/loss_xy: 0.02542 Cube/loss_z: 0.04388 Cube/loss_pose: 0.2205 Cube/loss_joint: 0.4422 lr: 0.00214 max_mem: 28031M
+[02/26 22:53:13] d2.utils.events INFO: eta: 2:16:40 iter: 22579 Cube/total_3D_loss: 0.6871 total_loss: 1.366 BoxHead/loss_cls: 0.06248 BoxHead/loss_box_reg: 0.1583 Cube/loss_dims: 0.04113 Cube/loss_xy: 0.02546 Cube/loss_z: 0.04368 Cube/loss_pose: 0.2199 Cube/loss_joint: 0.4408 lr: 0.00214 max_mem: 28031M
+[02/26 22:53:39] d2.utils.events INFO: eta: 2:14:41 iter: 22599 Cube/total_3D_loss: 0.6888 total_loss: 1.365 BoxHead/loss_cls: 0.06168 BoxHead/loss_box_reg: 0.1681 Cube/loss_dims: 0.04084 Cube/loss_xy: 0.02479 Cube/loss_z: 0.04455 Cube/loss_pose: 0.2179 Cube/loss_joint: 0.4405 lr: 0.00214 max_mem: 28031M
+[02/26 22:54:06] d2.utils.events INFO: eta: 2:16:58 iter: 22619 Cube/total_3D_loss: 0.7141 total_loss: 1.39 BoxHead/loss_cls: 0.06474 BoxHead/loss_box_reg: 0.1657 Cube/loss_dims: 0.04275 Cube/loss_xy: 0.02571 Cube/loss_z: 0.04393 Cube/loss_pose: 0.2255 Cube/loss_joint: 0.4428 lr: 0.00214 max_mem: 28031M
+[02/26 22:54:32] d2.utils.events INFO: eta: 2:15:44 iter: 22639 Cube/total_3D_loss: 0.7134 total_loss: 1.387 BoxHead/loss_cls: 0.06168 BoxHead/loss_box_reg: 0.1667 Cube/loss_dims: 0.04174 Cube/loss_xy: 0.02503 Cube/loss_z: 0.0439 Cube/loss_pose: 0.2264 Cube/loss_joint: 0.444 lr: 0.00214 max_mem: 28031M
+[02/26 22:54:58] d2.utils.events INFO: eta: 2:12:36 iter: 22659 Cube/total_3D_loss: 0.7135 total_loss: 1.38 BoxHead/loss_cls: 0.05704 BoxHead/loss_box_reg: 0.1538 Cube/loss_dims: 0.04139 Cube/loss_xy: 0.02458 Cube/loss_z: 0.0439 Cube/loss_pose: 0.2231 Cube/loss_joint: 0.4395 lr: 0.00214 max_mem: 28031M
+[02/26 22:55:24] d2.utils.events INFO: eta: 2:13:47 iter: 22679 Cube/total_3D_loss: 0.689 total_loss: 1.351 BoxHead/loss_cls: 0.06111 BoxHead/loss_box_reg: 0.1497 Cube/loss_dims: 0.04153 Cube/loss_xy: 0.02435 Cube/loss_z: 0.04332 Cube/loss_pose: 0.2229 Cube/loss_joint: 0.4358 lr: 0.00214 max_mem: 28031M
+[02/26 22:55:51] d2.utils.events INFO: eta: 2:13:38 iter: 22699 Cube/total_3D_loss: 0.7021 total_loss: 1.399 BoxHead/loss_cls: 0.06534 BoxHead/loss_box_reg: 0.1735 Cube/loss_dims: 0.04144 Cube/loss_xy: 0.0251 Cube/loss_z: 0.04197 Cube/loss_pose: 0.2221 Cube/loss_joint: 0.4399 lr: 0.00214 max_mem: 28031M
+[02/26 22:56:17] d2.utils.events INFO: eta: 2:14:00 iter: 22719 Cube/total_3D_loss: 0.7282 total_loss: 1.412 BoxHead/loss_cls: 0.06156 BoxHead/loss_box_reg: 0.162 Cube/loss_dims: 0.04214 Cube/loss_xy: 0.0255 Cube/loss_z: 0.04421 Cube/loss_pose: 0.2247 Cube/loss_joint: 0.4442 lr: 0.00214 max_mem: 28031M
+[02/26 22:56:43] d2.utils.events INFO: eta: 2:11:45 iter: 22739 Cube/total_3D_loss: 0.6952 total_loss: 1.37 BoxHead/loss_cls: 0.06096 BoxHead/loss_box_reg: 0.1646 Cube/loss_dims: 0.0422 Cube/loss_xy: 0.02417 Cube/loss_z: 0.04374 Cube/loss_pose: 0.2221 Cube/loss_joint: 0.4412 lr: 0.00214 max_mem: 28031M
+[02/26 22:57:09] d2.utils.events INFO: eta: 2:11:01 iter: 22759 Cube/total_3D_loss: 0.7073 total_loss: 1.384 BoxHead/loss_cls: 0.06427 BoxHead/loss_box_reg: 0.1645 Cube/loss_dims: 0.04238 Cube/loss_xy: 0.02499 Cube/loss_z: 0.04247 Cube/loss_pose: 0.22 Cube/loss_joint: 0.4394 lr: 0.00214 max_mem: 28031M
+[02/26 22:57:35] d2.utils.events INFO: eta: 2:10:41 iter: 22779 Cube/total_3D_loss: 0.7074 total_loss: 1.39 BoxHead/loss_cls: 0.0647 BoxHead/loss_box_reg: 0.1681 Cube/loss_dims: 0.042 Cube/loss_xy: 0.02551 Cube/loss_z: 0.04252 Cube/loss_pose: 0.2274 Cube/loss_joint: 0.4451 lr: 0.00214 max_mem: 28031M
+[02/26 22:58:02] d2.utils.events INFO: eta: 2:12:38 iter: 22799 Cube/total_3D_loss: 0.6826 total_loss: 1.356 BoxHead/loss_cls: 0.06271 BoxHead/loss_box_reg: 0.1671 Cube/loss_dims: 0.04146 Cube/loss_xy: 0.02515 Cube/loss_z: 0.04508 Cube/loss_pose: 0.2169 Cube/loss_joint: 0.443 lr: 0.00214 max_mem: 28031M
+[02/26 22:58:28] d2.utils.events INFO: eta: 2:11:05 iter: 22819 Cube/total_3D_loss: 0.7066 total_loss: 1.347 BoxHead/loss_cls: 0.05753 BoxHead/loss_box_reg: 0.1526 Cube/loss_dims: 0.04237 Cube/loss_xy: 0.02463 Cube/loss_z: 0.04304 Cube/loss_pose: 0.2222 Cube/loss_joint: 0.4366 lr: 0.00214 max_mem: 28031M
+[02/26 22:58:54] d2.utils.events INFO: eta: 2:10:28 iter: 22839 Cube/total_3D_loss: 0.6651 total_loss: 1.363 BoxHead/loss_cls: 0.06283 BoxHead/loss_box_reg: 0.1611 Cube/loss_dims: 0.04091 Cube/loss_xy: 0.02545 Cube/loss_z: 0.04416 Cube/loss_pose: 0.2205 Cube/loss_joint: 0.4433 lr: 0.00214 max_mem: 28031M
+[02/26 22:59:21] d2.utils.events INFO: eta: 2:09:26 iter: 22859 Cube/total_3D_loss: 0.684 total_loss: 1.372 BoxHead/loss_cls: 0.0596 BoxHead/loss_box_reg: 0.1576 Cube/loss_dims: 0.04168 Cube/loss_xy: 0.02443 Cube/loss_z: 0.04277 Cube/loss_pose: 0.222 Cube/loss_joint: 0.4368 lr: 0.00214 max_mem: 28031M
+[02/26 22:59:47] d2.utils.events INFO: eta: 2:09:00 iter: 22879 Cube/total_3D_loss: 0.6867 total_loss: 1.38 BoxHead/loss_cls: 0.06357 BoxHead/loss_box_reg: 0.163 Cube/loss_dims: 0.04039 Cube/loss_xy: 0.0245 Cube/loss_z: 0.04322 Cube/loss_pose: 0.2199 Cube/loss_joint: 0.4352 lr: 0.00214 max_mem: 28031M
+[02/26 23:00:13] d2.utils.events INFO: eta: 2:08:30 iter: 22899 Cube/total_3D_loss: 0.7164 total_loss: 1.356 BoxHead/loss_cls: 0.05807 BoxHead/loss_box_reg: 0.1629 Cube/loss_dims: 0.04139 Cube/loss_xy: 0.02452 Cube/loss_z: 0.0429 Cube/loss_pose: 0.2246 Cube/loss_joint: 0.4336 lr: 0.00214 max_mem: 28031M
+[02/26 23:00:39] d2.utils.events INFO: eta: 2:09:13 iter: 22919 Cube/total_3D_loss: 0.7063 total_loss: 1.377 BoxHead/loss_cls: 0.05914 BoxHead/loss_box_reg: 0.1619 Cube/loss_dims: 0.04256 Cube/loss_xy: 0.0247 Cube/loss_z: 0.04307 Cube/loss_pose: 0.2303 Cube/loss_joint: 0.4391 lr: 0.00214 max_mem: 28031M
+[02/26 23:01:06] d2.utils.events INFO: eta: 2:09:39 iter: 22939 Cube/total_3D_loss: 0.6633 total_loss: 1.32 BoxHead/loss_cls: 0.06117 BoxHead/loss_box_reg: 0.1556 Cube/loss_dims: 0.04028 Cube/loss_xy: 0.02402 Cube/loss_z: 0.04146 Cube/loss_pose: 0.2126 Cube/loss_joint: 0.4291 lr: 0.00214 max_mem: 28031M
+[02/26 23:01:32] d2.utils.events INFO: eta: 2:06:58 iter: 22959 Cube/total_3D_loss: 0.7059 total_loss: 1.379 BoxHead/loss_cls: 0.06266 BoxHead/loss_box_reg: 0.1643 Cube/loss_dims: 0.04275 Cube/loss_xy: 0.02536 Cube/loss_z: 0.04379 Cube/loss_pose: 0.2252 Cube/loss_joint: 0.4486 lr: 0.00214 max_mem: 28031M
+[02/26 23:01:58] d2.utils.events INFO: eta: 2:06:37 iter: 22979 Cube/total_3D_loss: 0.688 total_loss: 1.361 BoxHead/loss_cls: 0.05987 BoxHead/loss_box_reg: 0.1591 Cube/loss_dims: 0.04058 Cube/loss_xy: 0.02471 Cube/loss_z: 0.04264 Cube/loss_pose: 0.2241 Cube/loss_joint: 0.4391 lr: 0.00214 max_mem: 28031M
+[02/26 23:02:24] d2.utils.events INFO: eta: 2:06:07 iter: 22999 Cube/total_3D_loss: 0.7058 total_loss: 1.395 BoxHead/loss_cls: 0.06283 BoxHead/loss_box_reg: 0.1586 Cube/loss_dims: 0.04169 Cube/loss_xy: 0.0245 Cube/loss_z: 0.04308 Cube/loss_pose: 0.2316 Cube/loss_joint: 0.4406 lr: 0.00214 max_mem: 28031M
+[02/26 23:02:50] d2.utils.events INFO: eta: 2:04:59 iter: 23019 Cube/total_3D_loss: 0.6727 total_loss: 1.354 BoxHead/loss_cls: 0.06153 BoxHead/loss_box_reg: 0.167 Cube/loss_dims: 0.04214 Cube/loss_xy: 0.02558 Cube/loss_z: 0.04494 Cube/loss_pose: 0.2205 Cube/loss_joint: 0.4515 lr: 0.00214 max_mem: 28031M
+[02/26 23:03:16] d2.utils.events INFO: eta: 2:04:46 iter: 23039 Cube/total_3D_loss: 0.7041 total_loss: 1.403 BoxHead/loss_cls: 0.06568 BoxHead/loss_box_reg: 0.1752 Cube/loss_dims: 0.04176 Cube/loss_xy: 0.02565 Cube/loss_z: 0.04482 Cube/loss_pose: 0.2127 Cube/loss_joint: 0.4516 lr: 0.00214 max_mem: 28031M
+[02/26 23:03:42] d2.utils.events INFO: eta: 2:05:12 iter: 23059 Cube/total_3D_loss: 0.7045 total_loss: 1.332 BoxHead/loss_cls: 0.05847 BoxHead/loss_box_reg: 0.1482 Cube/loss_dims: 0.04151 Cube/loss_xy: 0.02556 Cube/loss_z: 0.04086 Cube/loss_pose: 0.2258 Cube/loss_joint: 0.4322 lr: 0.000214 max_mem: 28031M
+[02/26 23:04:09] d2.utils.events INFO: eta: 2:05:44 iter: 23079 Cube/total_3D_loss: 0.685 total_loss: 1.362 BoxHead/loss_cls: 0.06001 BoxHead/loss_box_reg: 0.1563 Cube/loss_dims: 0.04163 Cube/loss_xy: 0.02429 Cube/loss_z: 0.04322 Cube/loss_pose: 0.2188 Cube/loss_joint: 0.4423 lr: 0.000214 max_mem: 28031M
+[02/26 23:04:36] d2.utils.events INFO: eta: 2:11:01 iter: 23099 Cube/total_3D_loss: 0.696 total_loss: 1.388 BoxHead/loss_cls: 0.06082 BoxHead/loss_box_reg: 0.1556 Cube/loss_dims: 0.04236 Cube/loss_xy: 0.02442 Cube/loss_z: 0.04069 Cube/loss_pose: 0.2275 Cube/loss_joint: 0.4308 lr: 0.000214 max_mem: 28031M
+[02/26 23:05:02] d2.utils.events INFO: eta: 2:03:35 iter: 23119 Cube/total_3D_loss: 0.6744 total_loss: 1.343 BoxHead/loss_cls: 0.06248 BoxHead/loss_box_reg: 0.1723 Cube/loss_dims: 0.0416 Cube/loss_xy: 0.02395 Cube/loss_z: 0.0408 Cube/loss_pose: 0.2181 Cube/loss_joint: 0.4187 lr: 0.000214 max_mem: 28031M
+[02/26 23:05:29] d2.utils.events INFO: eta: 2:04:34 iter: 23139 Cube/total_3D_loss: 0.7109 total_loss: 1.374 BoxHead/loss_cls: 0.06032 BoxHead/loss_box_reg: 0.1606 Cube/loss_dims: 0.04199 Cube/loss_xy: 0.02448 Cube/loss_z: 0.04201 Cube/loss_pose: 0.2213 Cube/loss_joint: 0.4298 lr: 0.000214 max_mem: 28031M
+[02/26 23:05:55] d2.utils.events INFO: eta: 2:02:43 iter: 23159 Cube/total_3D_loss: 0.6649 total_loss: 1.335 BoxHead/loss_cls: 0.06223 BoxHead/loss_box_reg: 0.1597 Cube/loss_dims: 0.04013 Cube/loss_xy: 0.024 Cube/loss_z: 0.04026 Cube/loss_pose: 0.2163 Cube/loss_joint: 0.4206 lr: 0.000214 max_mem: 28031M
+[02/26 23:06:21] d2.utils.events INFO: eta: 2:02:40 iter: 23179 Cube/total_3D_loss: 0.6616 total_loss: 1.349 BoxHead/loss_cls: 0.06467 BoxHead/loss_box_reg: 0.1601 Cube/loss_dims: 0.04063 Cube/loss_xy: 0.02427 Cube/loss_z: 0.04171 Cube/loss_pose: 0.22 Cube/loss_joint: 0.4241 lr: 0.000214 max_mem: 28031M
+[02/26 23:06:47] d2.utils.events INFO: eta: 2:01:36 iter: 23199 Cube/total_3D_loss: 0.6975 total_loss: 1.348 BoxHead/loss_cls: 0.05848 BoxHead/loss_box_reg: 0.1566 Cube/loss_dims: 0.04165 Cube/loss_xy: 0.02442 Cube/loss_z: 0.04037 Cube/loss_pose: 0.2262 Cube/loss_joint: 0.4259 lr: 0.000214 max_mem: 28031M
+[02/26 23:07:13] d2.utils.events INFO: eta: 2:01:40 iter: 23219 Cube/total_3D_loss: 0.6741 total_loss: 1.352 BoxHead/loss_cls: 0.05819 BoxHead/loss_box_reg: 0.1486 Cube/loss_dims: 0.04151 Cube/loss_xy: 0.02465 Cube/loss_z: 0.04068 Cube/loss_pose: 0.2172 Cube/loss_joint: 0.4285 lr: 0.000214 max_mem: 28031M
+[02/26 23:07:39] d2.utils.events INFO: eta: 2:00:49 iter: 23239 Cube/total_3D_loss: 0.6728 total_loss: 1.327 BoxHead/loss_cls: 0.05908 BoxHead/loss_box_reg: 0.1618 Cube/loss_dims: 0.04143 Cube/loss_xy: 0.02448 Cube/loss_z: 0.03922 Cube/loss_pose: 0.2203 Cube/loss_joint: 0.4183 lr: 0.000214 max_mem: 28031M
+[02/26 23:08:06] d2.utils.events INFO: eta: 2:04:26 iter: 23259 Cube/total_3D_loss: 0.6763 total_loss: 1.34 BoxHead/loss_cls: 0.06029 BoxHead/loss_box_reg: 0.1605 Cube/loss_dims: 0.04187 Cube/loss_xy: 0.02419 Cube/loss_z: 0.0414 Cube/loss_pose: 0.2176 Cube/loss_joint: 0.425 lr: 0.000214 max_mem: 28031M
+[02/26 23:08:33] d2.utils.events INFO: eta: 2:00:36 iter: 23279 Cube/total_3D_loss: 0.6672 total_loss: 1.348 BoxHead/loss_cls: 0.06159 BoxHead/loss_box_reg: 0.1699 Cube/loss_dims: 0.04117 Cube/loss_xy: 0.02456 Cube/loss_z: 0.03966 Cube/loss_pose: 0.2233 Cube/loss_joint: 0.4254 lr: 0.000214 max_mem: 28031M
+[02/26 23:08:58] d2.utils.events INFO: eta: 1:58:49 iter: 23299 Cube/total_3D_loss: 0.685 total_loss: 1.34 BoxHead/loss_cls: 0.05895 BoxHead/loss_box_reg: 0.1593 Cube/loss_dims: 0.04124 Cube/loss_xy: 0.02458 Cube/loss_z: 0.04167 Cube/loss_pose: 0.2264 Cube/loss_joint: 0.4276 lr: 0.000214 max_mem: 28031M
+[02/26 23:09:25] d2.utils.events INFO: eta: 1:59:18 iter: 23319 Cube/total_3D_loss: 0.6779 total_loss: 1.374 BoxHead/loss_cls: 0.06113 BoxHead/loss_box_reg: 0.1637 Cube/loss_dims: 0.04153 Cube/loss_xy: 0.02472 Cube/loss_z: 0.04263 Cube/loss_pose: 0.2175 Cube/loss_joint: 0.434 lr: 0.000214 max_mem: 28031M
+[02/26 23:09:51] d2.utils.events INFO: eta: 2:01:39 iter: 23339 Cube/total_3D_loss: 0.6807 total_loss: 1.34 BoxHead/loss_cls: 0.05844 BoxHead/loss_box_reg: 0.1583 Cube/loss_dims: 0.04207 Cube/loss_xy: 0.02439 Cube/loss_z: 0.04078 Cube/loss_pose: 0.2262 Cube/loss_joint: 0.4289 lr: 0.000214 max_mem: 28031M
+[02/26 23:10:17] d2.utils.events INFO: eta: 1:58:34 iter: 23359 Cube/total_3D_loss: 0.6728 total_loss: 1.335 BoxHead/loss_cls: 0.06061 BoxHead/loss_box_reg: 0.1663 Cube/loss_dims: 0.04051 Cube/loss_xy: 0.02513 Cube/loss_z: 0.03991 Cube/loss_pose: 0.2099 Cube/loss_joint: 0.4207 lr: 0.000214 max_mem: 28031M
+[02/26 23:10:43] d2.utils.events INFO: eta: 1:57:30 iter: 23379 Cube/total_3D_loss: 0.7052 total_loss: 1.378 BoxHead/loss_cls: 0.06104 BoxHead/loss_box_reg: 0.1632 Cube/loss_dims: 0.04302 Cube/loss_xy: 0.02453 Cube/loss_z: 0.04109 Cube/loss_pose: 0.2338 Cube/loss_joint: 0.4292 lr: 0.000214 max_mem: 28031M
+[02/26 23:11:10] d2.utils.events INFO: eta: 1:59:44 iter: 23399 Cube/total_3D_loss: 0.7038 total_loss: 1.357 BoxHead/loss_cls: 0.06145 BoxHead/loss_box_reg: 0.1634 Cube/loss_dims: 0.04117 Cube/loss_xy: 0.0251 Cube/loss_z: 0.04136 Cube/loss_pose: 0.2226 Cube/loss_joint: 0.4277 lr: 0.000214 max_mem: 28031M
+[02/26 23:11:36] d2.utils.events INFO: eta: 1:57:19 iter: 23419 Cube/total_3D_loss: 0.6818 total_loss: 1.362 BoxHead/loss_cls: 0.06523 BoxHead/loss_box_reg: 0.1723 Cube/loss_dims: 0.04164 Cube/loss_xy: 0.02487 Cube/loss_z: 0.04124 Cube/loss_pose: 0.2269 Cube/loss_joint: 0.4257 lr: 0.000214 max_mem: 28031M
+[02/26 23:12:02] d2.utils.events INFO: eta: 1:56:51 iter: 23439 Cube/total_3D_loss: 0.6571 total_loss: 1.323 BoxHead/loss_cls: 0.06098 BoxHead/loss_box_reg: 0.1557 Cube/loss_dims: 0.04177 Cube/loss_xy: 0.02391 Cube/loss_z: 0.04045 Cube/loss_pose: 0.2142 Cube/loss_joint: 0.4241 lr: 0.000214 max_mem: 28031M
+[02/26 23:12:29] d2.utils.events INFO: eta: 1:56:26 iter: 23459 Cube/total_3D_loss: 0.6584 total_loss: 1.31 BoxHead/loss_cls: 0.05766 BoxHead/loss_box_reg: 0.1562 Cube/loss_dims: 0.04197 Cube/loss_xy: 0.02433 Cube/loss_z: 0.04026 Cube/loss_pose: 0.2194 Cube/loss_joint: 0.4297 lr: 0.000214 max_mem: 28031M
+[02/26 23:12:55] d2.utils.events INFO: eta: 1:56:38 iter: 23479 Cube/total_3D_loss: 0.6901 total_loss: 1.323 BoxHead/loss_cls: 0.05847 BoxHead/loss_box_reg: 0.1596 Cube/loss_dims: 0.04103 Cube/loss_xy: 0.02376 Cube/loss_z: 0.04005 Cube/loss_pose: 0.2178 Cube/loss_joint: 0.416 lr: 0.000214 max_mem: 28031M
+[02/26 23:13:21] d2.utils.events INFO: eta: 1:54:51 iter: 23499 Cube/total_3D_loss: 0.6839 total_loss: 1.335 BoxHead/loss_cls: 0.05645 BoxHead/loss_box_reg: 0.1529 Cube/loss_dims: 0.04106 Cube/loss_xy: 0.02365 Cube/loss_z: 0.03918 Cube/loss_pose: 0.2253 Cube/loss_joint: 0.4134 lr: 0.000214 max_mem: 28031M
+[02/26 23:13:47] d2.utils.events INFO: eta: 1:54:57 iter: 23519 Cube/total_3D_loss: 0.6885 total_loss: 1.352 BoxHead/loss_cls: 0.05898 BoxHead/loss_box_reg: 0.1545 Cube/loss_dims: 0.04193 Cube/loss_xy: 0.02428 Cube/loss_z: 0.03901 Cube/loss_pose: 0.221 Cube/loss_joint: 0.4163 lr: 0.000214 max_mem: 28031M
+[02/26 23:14:13] d2.utils.events INFO: eta: 1:54:58 iter: 23539 Cube/total_3D_loss: 0.691 total_loss: 1.358 BoxHead/loss_cls: 0.06039 BoxHead/loss_box_reg: 0.1568 Cube/loss_dims: 0.04171 Cube/loss_xy: 0.02417 Cube/loss_z: 0.04051 Cube/loss_pose: 0.2162 Cube/loss_joint: 0.4275 lr: 0.000214 max_mem: 28031M
+[02/26 23:14:40] d2.utils.events INFO: eta: 1:55:28 iter: 23559 Cube/total_3D_loss: 0.6823 total_loss: 1.337 BoxHead/loss_cls: 0.0573 BoxHead/loss_box_reg: 0.1462 Cube/loss_dims: 0.04289 Cube/loss_xy: 0.02443 Cube/loss_z: 0.0405 Cube/loss_pose: 0.2208 Cube/loss_joint: 0.4253 lr: 0.000214 max_mem: 28031M
+[02/26 23:15:06] d2.utils.events INFO: eta: 1:55:07 iter: 23579 Cube/total_3D_loss: 0.6894 total_loss: 1.352 BoxHead/loss_cls: 0.05863 BoxHead/loss_box_reg: 0.1635 Cube/loss_dims: 0.04172 Cube/loss_xy: 0.02528 Cube/loss_z: 0.04222 Cube/loss_pose: 0.2203 Cube/loss_joint: 0.433 lr: 0.000214 max_mem: 28031M
+[02/26 23:15:32] d2.utils.events INFO: eta: 1:52:31 iter: 23599 Cube/total_3D_loss: 0.6753 total_loss: 1.337 BoxHead/loss_cls: 0.06089 BoxHead/loss_box_reg: 0.1548 Cube/loss_dims: 0.04216 Cube/loss_xy: 0.02396 Cube/loss_z: 0.04037 Cube/loss_pose: 0.2194 Cube/loss_joint: 0.4228 lr: 0.000214 max_mem: 28031M
+[02/26 23:15:58] d2.utils.events INFO: eta: 1:53:13 iter: 23619 Cube/total_3D_loss: 0.6438 total_loss: 1.312 BoxHead/loss_cls: 0.06027 BoxHead/loss_box_reg: 0.1529 Cube/loss_dims: 0.04216 Cube/loss_xy: 0.02387 Cube/loss_z: 0.0394 Cube/loss_pose: 0.2257 Cube/loss_joint: 0.4192 lr: 0.000214 max_mem: 28031M
+[02/26 23:16:25] d2.utils.events INFO: eta: 1:53:53 iter: 23639 Cube/total_3D_loss: 0.6754 total_loss: 1.311 BoxHead/loss_cls: 0.06025 BoxHead/loss_box_reg: 0.1619 Cube/loss_dims: 0.04141 Cube/loss_xy: 0.02438 Cube/loss_z: 0.03985 Cube/loss_pose: 0.2174 Cube/loss_joint: 0.4198 lr: 0.000214 max_mem: 28031M
+[02/26 23:16:51] d2.utils.events INFO: eta: 1:52:03 iter: 23659 Cube/total_3D_loss: 0.675 total_loss: 1.324 BoxHead/loss_cls: 0.06013 BoxHead/loss_box_reg: 0.1565 Cube/loss_dims: 0.04061 Cube/loss_xy: 0.02448 Cube/loss_z: 0.04066 Cube/loss_pose: 0.2112 Cube/loss_joint: 0.4246 lr: 0.000214 max_mem: 28031M
+[02/26 23:17:17] d2.utils.events INFO: eta: 1:51:21 iter: 23679 Cube/total_3D_loss: 0.6734 total_loss: 1.341 BoxHead/loss_cls: 0.06414 BoxHead/loss_box_reg: 0.1659 Cube/loss_dims: 0.04057 Cube/loss_xy: 0.02433 Cube/loss_z: 0.04077 Cube/loss_pose: 0.2116 Cube/loss_joint: 0.4256 lr: 0.000214 max_mem: 28031M
+[02/26 23:17:43] d2.utils.events INFO: eta: 1:50:34 iter: 23699 Cube/total_3D_loss: 0.6922 total_loss: 1.366 BoxHead/loss_cls: 0.06312 BoxHead/loss_box_reg: 0.1704 Cube/loss_dims: 0.04154 Cube/loss_xy: 0.02458 Cube/loss_z: 0.04205 Cube/loss_pose: 0.2218 Cube/loss_joint: 0.4268 lr: 0.000214 max_mem: 28031M
+[02/26 23:18:09] d2.utils.events INFO: eta: 1:49:57 iter: 23719 Cube/total_3D_loss: 0.6631 total_loss: 1.327 BoxHead/loss_cls: 0.05693 BoxHead/loss_box_reg: 0.1594 Cube/loss_dims: 0.04092 Cube/loss_xy: 0.02437 Cube/loss_z: 0.04176 Cube/loss_pose: 0.2172 Cube/loss_joint: 0.4323 lr: 0.000214 max_mem: 28031M
+[02/26 23:18:36] d2.utils.events INFO: eta: 1:51:34 iter: 23739 Cube/total_3D_loss: 0.6798 total_loss: 1.355 BoxHead/loss_cls: 0.06174 BoxHead/loss_box_reg: 0.1636 Cube/loss_dims: 0.04183 Cube/loss_xy: 0.02456 Cube/loss_z: 0.0407 Cube/loss_pose: 0.2209 Cube/loss_joint: 0.4226 lr: 0.000214 max_mem: 28031M
+[02/26 23:19:02] d2.utils.events INFO: eta: 1:51:03 iter: 23759 Cube/total_3D_loss: 0.6617 total_loss: 1.345 BoxHead/loss_cls: 0.06156 BoxHead/loss_box_reg: 0.1626 Cube/loss_dims: 0.04059 Cube/loss_xy: 0.02451 Cube/loss_z: 0.04045 Cube/loss_pose: 0.2155 Cube/loss_joint: 0.4239 lr: 0.000214 max_mem: 28031M
+[02/26 23:19:28] d2.utils.events INFO: eta: 1:49:23 iter: 23779 Cube/total_3D_loss: 0.6708 total_loss: 1.339 BoxHead/loss_cls: 0.06232 BoxHead/loss_box_reg: 0.1569 Cube/loss_dims: 0.04109 Cube/loss_xy: 0.02413 Cube/loss_z: 0.04111 Cube/loss_pose: 0.2236 Cube/loss_joint: 0.426 lr: 0.000214 max_mem: 28031M
+[02/26 23:19:54] d2.utils.events INFO: eta: 1:49:05 iter: 23799 Cube/total_3D_loss: 0.6636 total_loss: 1.311 BoxHead/loss_cls: 0.05826 BoxHead/loss_box_reg: 0.1606 Cube/loss_dims: 0.0408 Cube/loss_xy: 0.02391 Cube/loss_z: 0.03902 Cube/loss_pose: 0.2204 Cube/loss_joint: 0.4141 lr: 0.000214 max_mem: 28031M
+[02/26 23:20:20] d2.utils.events INFO: eta: 1:48:00 iter: 23819 Cube/total_3D_loss: 0.6822 total_loss: 1.361 BoxHead/loss_cls: 0.06177 BoxHead/loss_box_reg: 0.164 Cube/loss_dims: 0.04165 Cube/loss_xy: 0.02497 Cube/loss_z: 0.0406 Cube/loss_pose: 0.2195 Cube/loss_joint: 0.432 lr: 0.000214 max_mem: 28031M
+[02/26 23:20:46] d2.utils.events INFO: eta: 1:47:04 iter: 23839 Cube/total_3D_loss: 0.6845 total_loss: 1.339 BoxHead/loss_cls: 0.0602 BoxHead/loss_box_reg: 0.1513 Cube/loss_dims: 0.04222 Cube/loss_xy: 0.02304 Cube/loss_z: 0.03933 Cube/loss_pose: 0.2269 Cube/loss_joint: 0.4153 lr: 0.000214 max_mem: 28031M
+[02/26 23:21:12] d2.utils.events INFO: eta: 1:46:58 iter: 23859 Cube/total_3D_loss: 0.6349 total_loss: 1.29 BoxHead/loss_cls: 0.0558 BoxHead/loss_box_reg: 0.1486 Cube/loss_dims: 0.04059 Cube/loss_xy: 0.02382 Cube/loss_z: 0.03919 Cube/loss_pose: 0.2143 Cube/loss_joint: 0.4107 lr: 0.000214 max_mem: 28031M
+[02/26 23:21:38] d2.utils.events INFO: eta: 1:47:11 iter: 23879 Cube/total_3D_loss: 0.6816 total_loss: 1.332 BoxHead/loss_cls: 0.05837 BoxHead/loss_box_reg: 0.1486 Cube/loss_dims: 0.04246 Cube/loss_xy: 0.02368 Cube/loss_z: 0.03963 Cube/loss_pose: 0.2226 Cube/loss_joint: 0.4247 lr: 0.000214 max_mem: 28031M
+[02/26 23:22:05] d2.utils.events INFO: eta: 1:46:34 iter: 23899 Cube/total_3D_loss: 0.6731 total_loss: 1.356 BoxHead/loss_cls: 0.06111 BoxHead/loss_box_reg: 0.1601 Cube/loss_dims: 0.04206 Cube/loss_xy: 0.02529 Cube/loss_z: 0.04161 Cube/loss_pose: 0.2206 Cube/loss_joint: 0.432 lr: 0.000214 max_mem: 28031M
+[02/26 23:22:31] d2.utils.events INFO: eta: 1:48:33 iter: 23919 Cube/total_3D_loss: 0.6811 total_loss: 1.381 BoxHead/loss_cls: 0.06319 BoxHead/loss_box_reg: 0.1664 Cube/loss_dims: 0.04187 Cube/loss_xy: 0.02464 Cube/loss_z: 0.03955 Cube/loss_pose: 0.2237 Cube/loss_joint: 0.4277 lr: 0.000214 max_mem: 28031M
+[02/26 23:22:57] d2.utils.events INFO: eta: 1:45:54 iter: 23939 Cube/total_3D_loss: 0.6936 total_loss: 1.343 BoxHead/loss_cls: 0.05994 BoxHead/loss_box_reg: 0.1584 Cube/loss_dims: 0.04182 Cube/loss_xy: 0.02498 Cube/loss_z: 0.04037 Cube/loss_pose: 0.2228 Cube/loss_joint: 0.4315 lr: 0.000214 max_mem: 28031M
+[02/26 23:23:24] d2.utils.events INFO: eta: 1:45:33 iter: 23959 Cube/total_3D_loss: 0.6736 total_loss: 1.364 BoxHead/loss_cls: 0.06052 BoxHead/loss_box_reg: 0.1647 Cube/loss_dims: 0.04059 Cube/loss_xy: 0.02464 Cube/loss_z: 0.03985 Cube/loss_pose: 0.2253 Cube/loss_joint: 0.4238 lr: 0.000214 max_mem: 28031M
+[02/26 23:23:50] d2.utils.events INFO: eta: 1:46:28 iter: 23979 Cube/total_3D_loss: 0.6563 total_loss: 1.34 BoxHead/loss_cls: 0.0645 BoxHead/loss_box_reg: 0.1729 Cube/loss_dims: 0.04208 Cube/loss_xy: 0.0243 Cube/loss_z: 0.0411 Cube/loss_pose: 0.2198 Cube/loss_joint: 0.421 lr: 0.000214 max_mem: 28031M
+[02/26 23:24:16] d2.utils.events INFO: eta: 1:43:45 iter: 23999 Cube/total_3D_loss: 0.648 total_loss: 1.311 BoxHead/loss_cls: 0.06149 BoxHead/loss_box_reg: 0.1659 Cube/loss_dims: 0.04064 Cube/loss_xy: 0.02449 Cube/loss_z: 0.04002 Cube/loss_pose: 0.2078 Cube/loss_joint: 0.4193 lr: 0.000214 max_mem: 28031M
+[02/26 23:24:42] d2.utils.events INFO: eta: 1:43:52 iter: 24019 Cube/total_3D_loss: 0.6913 total_loss: 1.353 BoxHead/loss_cls: 0.05925 BoxHead/loss_box_reg: 0.1555 Cube/loss_dims: 0.04209 Cube/loss_xy: 0.024 Cube/loss_z: 0.03935 Cube/loss_pose: 0.2215 Cube/loss_joint: 0.4166 lr: 0.000214 max_mem: 28031M
+[02/26 23:25:08] d2.utils.events INFO: eta: 1:43:00 iter: 24039 Cube/total_3D_loss: 0.66 total_loss: 1.347 BoxHead/loss_cls: 0.06292 BoxHead/loss_box_reg: 0.1713 Cube/loss_dims: 0.04149 Cube/loss_xy: 0.02381 Cube/loss_z: 0.0389 Cube/loss_pose: 0.2189 Cube/loss_joint: 0.4128 lr: 0.000214 max_mem: 28031M
+[02/26 23:25:34] d2.utils.events INFO: eta: 1:43:19 iter: 24059 Cube/total_3D_loss: 0.6637 total_loss: 1.323 BoxHead/loss_cls: 0.06295 BoxHead/loss_box_reg: 0.165 Cube/loss_dims: 0.04197 Cube/loss_xy: 0.02443 Cube/loss_z: 0.03955 Cube/loss_pose: 0.2207 Cube/loss_joint: 0.4208 lr: 0.000214 max_mem: 28031M
+[02/26 23:26:01] d2.utils.events INFO: eta: 1:44:54 iter: 24079 Cube/total_3D_loss: 0.6769 total_loss: 1.33 BoxHead/loss_cls: 0.05731 BoxHead/loss_box_reg: 0.1615 Cube/loss_dims: 0.04156 Cube/loss_xy: 0.02463 Cube/loss_z: 0.03944 Cube/loss_pose: 0.2191 Cube/loss_joint: 0.4249 lr: 0.000214 max_mem: 28031M
+[02/26 23:26:27] d2.utils.events INFO: eta: 1:42:49 iter: 24099 Cube/total_3D_loss: 0.6562 total_loss: 1.307 BoxHead/loss_cls: 0.05912 BoxHead/loss_box_reg: 0.1664 Cube/loss_dims: 0.03952 Cube/loss_xy: 0.02404 Cube/loss_z: 0.04068 Cube/loss_pose: 0.2198 Cube/loss_joint: 0.425 lr: 0.000214 max_mem: 28031M
+[02/26 23:26:53] d2.utils.events INFO: eta: 1:41:40 iter: 24119 Cube/total_3D_loss: 0.6914 total_loss: 1.338 BoxHead/loss_cls: 0.05763 BoxHead/loss_box_reg: 0.1529 Cube/loss_dims: 0.04293 Cube/loss_xy: 0.02398 Cube/loss_z: 0.0405 Cube/loss_pose: 0.2283 Cube/loss_joint: 0.425 lr: 0.000214 max_mem: 28031M
+[02/26 23:27:19] d2.utils.events INFO: eta: 1:40:44 iter: 24139 Cube/total_3D_loss: 0.6841 total_loss: 1.33 BoxHead/loss_cls: 0.06114 BoxHead/loss_box_reg: 0.1574 Cube/loss_dims: 0.04206 Cube/loss_xy: 0.02456 Cube/loss_z: 0.04125 Cube/loss_pose: 0.2208 Cube/loss_joint: 0.4304 lr: 0.000214 max_mem: 28031M
+[02/26 23:27:45] d2.utils.events INFO: eta: 1:40:52 iter: 24159 Cube/total_3D_loss: 0.6575 total_loss: 1.31 BoxHead/loss_cls: 0.06011 BoxHead/loss_box_reg: 0.1477 Cube/loss_dims: 0.04155 Cube/loss_xy: 0.02455 Cube/loss_z: 0.03918 Cube/loss_pose: 0.2228 Cube/loss_joint: 0.4199 lr: 0.000214 max_mem: 28031M
+[02/26 23:28:12] d2.utils.events INFO: eta: 1:44:11 iter: 24179 Cube/total_3D_loss: 0.687 total_loss: 1.365 BoxHead/loss_cls: 0.06109 BoxHead/loss_box_reg: 0.1642 Cube/loss_dims: 0.04248 Cube/loss_xy: 0.0239 Cube/loss_z: 0.03949 Cube/loss_pose: 0.2251 Cube/loss_joint: 0.4177 lr: 0.000214 max_mem: 28031M
+[02/26 23:28:38] d2.utils.events INFO: eta: 1:40:22 iter: 24199 Cube/total_3D_loss: 0.6728 total_loss: 1.343 BoxHead/loss_cls: 0.06152 BoxHead/loss_box_reg: 0.1563 Cube/loss_dims: 0.04204 Cube/loss_xy: 0.02499 Cube/loss_z: 0.04268 Cube/loss_pose: 0.2304 Cube/loss_joint: 0.43 lr: 0.000214 max_mem: 28031M
+[02/26 23:29:10] d2.utils.events INFO: eta: 1:59:29 iter: 24219 Cube/total_3D_loss: 0.692 total_loss: 1.38 BoxHead/loss_cls: 0.06147 BoxHead/loss_box_reg: 0.1609 Cube/loss_dims: 0.04267 Cube/loss_xy: 0.02423 Cube/loss_z: 0.03945 Cube/loss_pose: 0.2355 Cube/loss_joint: 0.4264 lr: 0.000214 max_mem: 28031M
+[02/26 23:29:38] d2.utils.events INFO: eta: 1:45:50 iter: 24239 Cube/total_3D_loss: 0.6883 total_loss: 1.381 BoxHead/loss_cls: 0.06174 BoxHead/loss_box_reg: 0.1625 Cube/loss_dims: 0.04176 Cube/loss_xy: 0.02437 Cube/loss_z: 0.04072 Cube/loss_pose: 0.225 Cube/loss_joint: 0.4215 lr: 0.000214 max_mem: 28031M
+[02/26 23:30:04] d2.utils.events INFO: eta: 1:38:35 iter: 24259 Cube/total_3D_loss: 0.6918 total_loss: 1.335 BoxHead/loss_cls: 0.06242 BoxHead/loss_box_reg: 0.162 Cube/loss_dims: 0.04164 Cube/loss_xy: 0.0244 Cube/loss_z: 0.04026 Cube/loss_pose: 0.2129 Cube/loss_joint: 0.4224 lr: 0.000214 max_mem: 28031M
+[02/26 23:30:30] d2.utils.events INFO: eta: 1:40:00 iter: 24279 Cube/total_3D_loss: 0.68 total_loss: 1.329 BoxHead/loss_cls: 0.05701 BoxHead/loss_box_reg: 0.1524 Cube/loss_dims: 0.04255 Cube/loss_xy: 0.02358 Cube/loss_z: 0.03957 Cube/loss_pose: 0.2266 Cube/loss_joint: 0.4223 lr: 0.000214 max_mem: 28031M
+[02/26 23:30:56] d2.utils.events INFO: eta: 1:38:01 iter: 24299 Cube/total_3D_loss: 0.6686 total_loss: 1.333 BoxHead/loss_cls: 0.05866 BoxHead/loss_box_reg: 0.1582 Cube/loss_dims: 0.0411 Cube/loss_xy: 0.02461 Cube/loss_z: 0.04048 Cube/loss_pose: 0.2185 Cube/loss_joint: 0.4202 lr: 0.000214 max_mem: 28031M
+[02/26 23:31:23] d2.utils.events INFO: eta: 1:38:53 iter: 24319 Cube/total_3D_loss: 0.6689 total_loss: 1.317 BoxHead/loss_cls: 0.05837 BoxHead/loss_box_reg: 0.1518 Cube/loss_dims: 0.04053 Cube/loss_xy: 0.02465 Cube/loss_z: 0.04051 Cube/loss_pose: 0.2138 Cube/loss_joint: 0.4235 lr: 0.000214 max_mem: 28031M
+[02/26 23:31:49] d2.utils.events INFO: eta: 1:36:54 iter: 24339 Cube/total_3D_loss: 0.6722 total_loss: 1.332 BoxHead/loss_cls: 0.06143 BoxHead/loss_box_reg: 0.1601 Cube/loss_dims: 0.04173 Cube/loss_xy: 0.02449 Cube/loss_z: 0.04068 Cube/loss_pose: 0.2207 Cube/loss_joint: 0.4182 lr: 0.000214 max_mem: 28031M
+[02/26 23:32:15] d2.utils.events INFO: eta: 1:36:44 iter: 24359 Cube/total_3D_loss: 0.6697 total_loss: 1.312 BoxHead/loss_cls: 0.0578 BoxHead/loss_box_reg: 0.1567 Cube/loss_dims: 0.04113 Cube/loss_xy: 0.02403 Cube/loss_z: 0.04002 Cube/loss_pose: 0.2121 Cube/loss_joint: 0.4242 lr: 0.000214 max_mem: 28031M
+[02/26 23:32:41] d2.utils.events INFO: eta: 1:35:50 iter: 24379 Cube/total_3D_loss: 0.6566 total_loss: 1.301 BoxHead/loss_cls: 0.05938 BoxHead/loss_box_reg: 0.1525 Cube/loss_dims: 0.03972 Cube/loss_xy: 0.02388 Cube/loss_z: 0.03878 Cube/loss_pose: 0.2063 Cube/loss_joint: 0.419 lr: 0.000214 max_mem: 28031M
+[02/26 23:33:08] d2.utils.events INFO: eta: 1:38:20 iter: 24399 Cube/total_3D_loss: 0.6755 total_loss: 1.355 BoxHead/loss_cls: 0.06208 BoxHead/loss_box_reg: 0.1582 Cube/loss_dims: 0.04081 Cube/loss_xy: 0.02365 Cube/loss_z: 0.03913 Cube/loss_pose: 0.2205 Cube/loss_joint: 0.4174 lr: 0.000214 max_mem: 28031M
+[02/26 23:33:34] d2.utils.events INFO: eta: 1:34:47 iter: 24419 Cube/total_3D_loss: 0.6721 total_loss: 1.308 BoxHead/loss_cls: 0.05643 BoxHead/loss_box_reg: 0.1463 Cube/loss_dims: 0.04197 Cube/loss_xy: 0.02393 Cube/loss_z: 0.03855 Cube/loss_pose: 0.2153 Cube/loss_joint: 0.4196 lr: 0.000214 max_mem: 28031M
+[02/26 23:34:00] d2.utils.events INFO: eta: 1:34:35 iter: 24439 Cube/total_3D_loss: 0.638 total_loss: 1.324 BoxHead/loss_cls: 0.05913 BoxHead/loss_box_reg: 0.1608 Cube/loss_dims: 0.03999 Cube/loss_xy: 0.02428 Cube/loss_z: 0.0388 Cube/loss_pose: 0.2056 Cube/loss_joint: 0.4117 lr: 0.000214 max_mem: 28031M
+[02/26 23:34:26] d2.utils.events INFO: eta: 1:34:45 iter: 24459 Cube/total_3D_loss: 0.6685 total_loss: 1.319 BoxHead/loss_cls: 0.05991 BoxHead/loss_box_reg: 0.1519 Cube/loss_dims: 0.04204 Cube/loss_xy: 0.02426 Cube/loss_z: 0.03944 Cube/loss_pose: 0.2263 Cube/loss_joint: 0.4234 lr: 0.000214 max_mem: 28031M
+[02/26 23:34:52] d2.utils.events INFO: eta: 1:34:24 iter: 24479 Cube/total_3D_loss: 0.6808 total_loss: 1.329 BoxHead/loss_cls: 0.06253 BoxHead/loss_box_reg: 0.1612 Cube/loss_dims: 0.04133 Cube/loss_xy: 0.0243 Cube/loss_z: 0.03974 Cube/loss_pose: 0.2204 Cube/loss_joint: 0.4226 lr: 0.000214 max_mem: 28031M
+[02/26 23:35:19] d2.utils.events INFO: eta: 1:33:57 iter: 24499 Cube/total_3D_loss: 0.6602 total_loss: 1.36 BoxHead/loss_cls: 0.06016 BoxHead/loss_box_reg: 0.1687 Cube/loss_dims: 0.04171 Cube/loss_xy: 0.02479 Cube/loss_z: 0.03915 Cube/loss_pose: 0.2208 Cube/loss_joint: 0.4252 lr: 0.000214 max_mem: 28031M
+[02/26 23:35:45] d2.utils.events INFO: eta: 1:32:45 iter: 24519 Cube/total_3D_loss: 0.6496 total_loss: 1.328 BoxHead/loss_cls: 0.06209 BoxHead/loss_box_reg: 0.1677 Cube/loss_dims: 0.04083 Cube/loss_xy: 0.02466 Cube/loss_z: 0.04005 Cube/loss_pose: 0.2156 Cube/loss_joint: 0.4153 lr: 0.000214 max_mem: 28031M
+[02/26 23:36:11] d2.utils.events INFO: eta: 1:32:46 iter: 24539 Cube/total_3D_loss: 0.662 total_loss: 1.337 BoxHead/loss_cls: 0.06007 BoxHead/loss_box_reg: 0.166 Cube/loss_dims: 0.03998 Cube/loss_xy: 0.02457 Cube/loss_z: 0.03909 Cube/loss_pose: 0.2089 Cube/loss_joint: 0.4185 lr: 0.000214 max_mem: 28031M
+[02/26 23:36:37] d2.utils.events INFO: eta: 1:32:15 iter: 24559 Cube/total_3D_loss: 0.6892 total_loss: 1.357 BoxHead/loss_cls: 0.05913 BoxHead/loss_box_reg: 0.1641 Cube/loss_dims: 0.04208 Cube/loss_xy: 0.02448 Cube/loss_z: 0.04042 Cube/loss_pose: 0.2205 Cube/loss_joint: 0.4205 lr: 0.000214 max_mem: 28031M
+[02/26 23:37:03] d2.utils.events INFO: eta: 1:31:18 iter: 24579 Cube/total_3D_loss: 0.6748 total_loss: 1.347 BoxHead/loss_cls: 0.0608 BoxHead/loss_box_reg: 0.162 Cube/loss_dims: 0.04229 Cube/loss_xy: 0.0243 Cube/loss_z: 0.03936 Cube/loss_pose: 0.2356 Cube/loss_joint: 0.4175 lr: 0.000214 max_mem: 28031M
+[02/26 23:37:29] d2.utils.events INFO: eta: 1:33:25 iter: 24599 Cube/total_3D_loss: 0.6765 total_loss: 1.342 BoxHead/loss_cls: 0.0629 BoxHead/loss_box_reg: 0.1614 Cube/loss_dims: 0.0415 Cube/loss_xy: 0.02469 Cube/loss_z: 0.03964 Cube/loss_pose: 0.2214 Cube/loss_joint: 0.4194 lr: 0.000214 max_mem: 28031M
+[02/26 23:37:56] d2.utils.events INFO: eta: 1:30:40 iter: 24619 Cube/total_3D_loss: 0.6853 total_loss: 1.332 BoxHead/loss_cls: 0.05946 BoxHead/loss_box_reg: 0.1601 Cube/loss_dims: 0.04126 Cube/loss_xy: 0.02413 Cube/loss_z: 0.04095 Cube/loss_pose: 0.2278 Cube/loss_joint: 0.426 lr: 0.000214 max_mem: 28031M
+[02/26 23:38:22] d2.utils.events INFO: eta: 1:30:09 iter: 24639 Cube/total_3D_loss: 0.683 total_loss: 1.341 BoxHead/loss_cls: 0.06027 BoxHead/loss_box_reg: 0.1606 Cube/loss_dims: 0.04234 Cube/loss_xy: 0.02549 Cube/loss_z: 0.03895 Cube/loss_pose: 0.2264 Cube/loss_joint: 0.4259 lr: 0.000214 max_mem: 28031M
+[02/26 23:38:47] d2.utils.events INFO: eta: 1:29:30 iter: 24659 Cube/total_3D_loss: 0.6539 total_loss: 1.272 BoxHead/loss_cls: 0.0539 BoxHead/loss_box_reg: 0.1449 Cube/loss_dims: 0.04052 Cube/loss_xy: 0.02394 Cube/loss_z: 0.03857 Cube/loss_pose: 0.2152 Cube/loss_joint: 0.4145 lr: 0.000214 max_mem: 28031M
+[02/26 23:39:14] d2.utils.events INFO: eta: 1:30:10 iter: 24679 Cube/total_3D_loss: 0.6656 total_loss: 1.342 BoxHead/loss_cls: 0.06474 BoxHead/loss_box_reg: 0.1664 Cube/loss_dims: 0.04195 Cube/loss_xy: 0.02442 Cube/loss_z: 0.04046 Cube/loss_pose: 0.2257 Cube/loss_joint: 0.4209 lr: 0.000214 max_mem: 28031M
+[02/26 23:39:40] d2.utils.events INFO: eta: 1:29:12 iter: 24699 Cube/total_3D_loss: 0.6572 total_loss: 1.32 BoxHead/loss_cls: 0.05913 BoxHead/loss_box_reg: 0.1534 Cube/loss_dims: 0.04121 Cube/loss_xy: 0.02402 Cube/loss_z: 0.03988 Cube/loss_pose: 0.2286 Cube/loss_joint: 0.4187 lr: 0.000214 max_mem: 28031M
+[02/26 23:40:06] d2.utils.events INFO: eta: 1:28:26 iter: 24719 Cube/total_3D_loss: 0.6712 total_loss: 1.298 BoxHead/loss_cls: 0.05704 BoxHead/loss_box_reg: 0.1537 Cube/loss_dims: 0.04108 Cube/loss_xy: 0.02391 Cube/loss_z: 0.0389 Cube/loss_pose: 0.2228 Cube/loss_joint: 0.4149 lr: 0.000214 max_mem: 28031M
+[02/26 23:40:32] d2.utils.events INFO: eta: 1:29:55 iter: 24739 Cube/total_3D_loss: 0.6595 total_loss: 1.317 BoxHead/loss_cls: 0.06225 BoxHead/loss_box_reg: 0.1544 Cube/loss_dims: 0.04183 Cube/loss_xy: 0.02435 Cube/loss_z: 0.03971 Cube/loss_pose: 0.2132 Cube/loss_joint: 0.424 lr: 0.000214 max_mem: 28031M
+[02/26 23:40:58] d2.utils.events INFO: eta: 1:27:36 iter: 24759 Cube/total_3D_loss: 0.6853 total_loss: 1.354 BoxHead/loss_cls: 0.06228 BoxHead/loss_box_reg: 0.1635 Cube/loss_dims: 0.04148 Cube/loss_xy: 0.02469 Cube/loss_z: 0.03907 Cube/loss_pose: 0.2174 Cube/loss_joint: 0.42 lr: 0.000214 max_mem: 28031M
+[02/26 23:41:25] d2.utils.events INFO: eta: 1:27:36 iter: 24779 Cube/total_3D_loss: 0.6975 total_loss: 1.361 BoxHead/loss_cls: 0.06363 BoxHead/loss_box_reg: 0.1656 Cube/loss_dims: 0.0425 Cube/loss_xy: 0.02444 Cube/loss_z: 0.04111 Cube/loss_pose: 0.229 Cube/loss_joint: 0.4247 lr: 0.000214 max_mem: 28031M
+[02/26 23:41:51] d2.utils.events INFO: eta: 1:29:11 iter: 24799 Cube/total_3D_loss: 0.6661 total_loss: 1.327 BoxHead/loss_cls: 0.05918 BoxHead/loss_box_reg: 0.1579 Cube/loss_dims: 0.04094 Cube/loss_xy: 0.02383 Cube/loss_z: 0.03876 Cube/loss_pose: 0.2166 Cube/loss_joint: 0.4125 lr: 0.000214 max_mem: 28031M
+[02/26 23:42:18] d2.utils.events INFO: eta: 1:27:35 iter: 24819 Cube/total_3D_loss: 0.673 total_loss: 1.384 BoxHead/loss_cls: 0.06504 BoxHead/loss_box_reg: 0.1729 Cube/loss_dims: 0.04139 Cube/loss_xy: 0.02468 Cube/loss_z: 0.04033 Cube/loss_pose: 0.2249 Cube/loss_joint: 0.4276 lr: 0.000214 max_mem: 28031M
+[02/26 23:42:44] d2.utils.events INFO: eta: 1:25:39 iter: 24839 Cube/total_3D_loss: 0.6737 total_loss: 1.338 BoxHead/loss_cls: 0.06081 BoxHead/loss_box_reg: 0.1553 Cube/loss_dims: 0.04213 Cube/loss_xy: 0.02499 Cube/loss_z: 0.04024 Cube/loss_pose: 0.2181 Cube/loss_joint: 0.4244 lr: 0.000214 max_mem: 28031M
+[02/26 23:43:10] d2.utils.events INFO: eta: 1:25:53 iter: 24859 Cube/total_3D_loss: 0.6644 total_loss: 1.309 BoxHead/loss_cls: 0.05804 BoxHead/loss_box_reg: 0.1543 Cube/loss_dims: 0.04153 Cube/loss_xy: 0.02409 Cube/loss_z: 0.03926 Cube/loss_pose: 0.2096 Cube/loss_joint: 0.41 lr: 0.000214 max_mem: 28031M
+[02/26 23:43:36] d2.utils.events INFO: eta: 1:25:14 iter: 24879 Cube/total_3D_loss: 0.6509 total_loss: 1.323 BoxHead/loss_cls: 0.0607 BoxHead/loss_box_reg: 0.1659 Cube/loss_dims: 0.04066 Cube/loss_xy: 0.02445 Cube/loss_z: 0.04162 Cube/loss_pose: 0.2135 Cube/loss_joint: 0.4262 lr: 0.000214 max_mem: 28031M
+[02/26 23:44:02] d2.utils.events INFO: eta: 1:23:54 iter: 24899 Cube/total_3D_loss: 0.6687 total_loss: 1.336 BoxHead/loss_cls: 0.06028 BoxHead/loss_box_reg: 0.1651 Cube/loss_dims: 0.04228 Cube/loss_xy: 0.02395 Cube/loss_z: 0.04038 Cube/loss_pose: 0.2222 Cube/loss_joint: 0.4264 lr: 0.000214 max_mem: 28031M
+[02/26 23:44:28] d2.utils.events INFO: eta: 1:25:39 iter: 24919 Cube/total_3D_loss: 0.6623 total_loss: 1.335 BoxHead/loss_cls: 0.0613 BoxHead/loss_box_reg: 0.1634 Cube/loss_dims: 0.04123 Cube/loss_xy: 0.02546 Cube/loss_z: 0.04 Cube/loss_pose: 0.2163 Cube/loss_joint: 0.4311 lr: 0.000214 max_mem: 28031M
+[02/26 23:44:54] d2.utils.events INFO: eta: 1:23:40 iter: 24939 Cube/total_3D_loss: 0.6625 total_loss: 1.296 BoxHead/loss_cls: 0.05876 BoxHead/loss_box_reg: 0.1606 Cube/loss_dims: 0.04198 Cube/loss_xy: 0.02397 Cube/loss_z: 0.03804 Cube/loss_pose: 0.2221 Cube/loss_joint: 0.4131 lr: 0.000214 max_mem: 28031M
+[02/26 23:45:20] d2.utils.events INFO: eta: 1:23:23 iter: 24959 Cube/total_3D_loss: 0.6728 total_loss: 1.321 BoxHead/loss_cls: 0.0605 BoxHead/loss_box_reg: 0.153 Cube/loss_dims: 0.0406 Cube/loss_xy: 0.02358 Cube/loss_z: 0.03892 Cube/loss_pose: 0.2189 Cube/loss_joint: 0.4197 lr: 0.000214 max_mem: 28031M
+[02/26 23:45:47] d2.utils.events INFO: eta: 1:23:26 iter: 24979 Cube/total_3D_loss: 0.6676 total_loss: 1.318 BoxHead/loss_cls: 0.06426 BoxHead/loss_box_reg: 0.1631 Cube/loss_dims: 0.04124 Cube/loss_xy: 0.02411 Cube/loss_z: 0.03841 Cube/loss_pose: 0.2143 Cube/loss_joint: 0.4018 lr: 0.000214 max_mem: 28031M
+[02/26 23:46:13] d2.utils.events INFO: eta: 1:22:38 iter: 24999 Cube/total_3D_loss: 0.7004 total_loss: 1.364 BoxHead/loss_cls: 0.06536 BoxHead/loss_box_reg: 0.1672 Cube/loss_dims: 0.04095 Cube/loss_xy: 0.02527 Cube/loss_z: 0.0403 Cube/loss_pose: 0.2249 Cube/loss_joint: 0.4342 lr: 0.000214 max_mem: 28031M
+[02/26 23:46:13] fvcore.common.checkpoint INFO: Saving checkpoint to output/Baseline_sgd/model_recent.pth
+[02/26 23:46:40] d2.utils.events INFO: eta: 1:27:35 iter: 25019 Cube/total_3D_loss: 0.6752 total_loss: 1.34 BoxHead/loss_cls: 0.06088 BoxHead/loss_box_reg: 0.1616 Cube/loss_dims: 0.04189 Cube/loss_xy: 0.02423 Cube/loss_z: 0.03967 Cube/loss_pose: 0.2222 Cube/loss_joint: 0.4172 lr: 0.000214 max_mem: 28031M
+[02/26 23:47:06] d2.utils.events INFO: eta: 1:21:09 iter: 25039 Cube/total_3D_loss: 0.6631 total_loss: 1.334 BoxHead/loss_cls: 0.05836 BoxHead/loss_box_reg: 0.1596 Cube/loss_dims: 0.04109 Cube/loss_xy: 0.02447 Cube/loss_z: 0.04066 Cube/loss_pose: 0.2163 Cube/loss_joint: 0.4221 lr: 0.000214 max_mem: 28031M
+[02/26 23:47:33] d2.utils.events INFO: eta: 1:23:03 iter: 25059 Cube/total_3D_loss: 0.6716 total_loss: 1.322 BoxHead/loss_cls: 0.062 BoxHead/loss_box_reg: 0.1596 Cube/loss_dims: 0.04253 Cube/loss_xy: 0.02505 Cube/loss_z: 0.03826 Cube/loss_pose: 0.226 Cube/loss_joint: 0.4228 lr: 0.000214 max_mem: 28031M
+[02/26 23:48:00] d2.utils.events INFO: eta: 1:22:01 iter: 25079 Cube/total_3D_loss: 0.6658 total_loss: 1.333 BoxHead/loss_cls: 0.05926 BoxHead/loss_box_reg: 0.1607 Cube/loss_dims: 0.04059 Cube/loss_xy: 0.02479 Cube/loss_z: 0.03871 Cube/loss_pose: 0.2134 Cube/loss_joint: 0.4206 lr: 0.000214 max_mem: 28031M
+[02/26 23:48:26] d2.utils.events INFO: eta: 1:20:20 iter: 25099 Cube/total_3D_loss: 0.6665 total_loss: 1.353 BoxHead/loss_cls: 0.05996 BoxHead/loss_box_reg: 0.1575 Cube/loss_dims: 0.04015 Cube/loss_xy: 0.02425 Cube/loss_z: 0.04037 Cube/loss_pose: 0.2144 Cube/loss_joint: 0.4199 lr: 0.000214 max_mem: 28031M
+[02/26 23:48:52] d2.utils.events INFO: eta: 1:21:33 iter: 25119 Cube/total_3D_loss: 0.6675 total_loss: 1.346 BoxHead/loss_cls: 0.06237 BoxHead/loss_box_reg: 0.167 Cube/loss_dims: 0.04073 Cube/loss_xy: 0.02488 Cube/loss_z: 0.04018 Cube/loss_pose: 0.2244 Cube/loss_joint: 0.4214 lr: 0.000214 max_mem: 28031M
+[02/26 23:49:18] d2.utils.events INFO: eta: 1:19:30 iter: 25139 Cube/total_3D_loss: 0.6601 total_loss: 1.331 BoxHead/loss_cls: 0.06256 BoxHead/loss_box_reg: 0.1625 Cube/loss_dims: 0.04199 Cube/loss_xy: 0.02442 Cube/loss_z: 0.04066 Cube/loss_pose: 0.2236 Cube/loss_joint: 0.426 lr: 0.000214 max_mem: 28031M
+[02/26 23:49:44] d2.utils.events INFO: eta: 1:18:45 iter: 25159 Cube/total_3D_loss: 0.6637 total_loss: 1.316 BoxHead/loss_cls: 0.06069 BoxHead/loss_box_reg: 0.1618 Cube/loss_dims: 0.04133 Cube/loss_xy: 0.02472 Cube/loss_z: 0.0399 Cube/loss_pose: 0.2158 Cube/loss_joint: 0.426 lr: 0.000214 max_mem: 28031M
+[02/26 23:50:10] d2.utils.events INFO: eta: 1:19:19 iter: 25179 Cube/total_3D_loss: 0.6362 total_loss: 1.281 BoxHead/loss_cls: 0.06019 BoxHead/loss_box_reg: 0.1477 Cube/loss_dims: 0.04029 Cube/loss_xy: 0.02421 Cube/loss_z: 0.03852 Cube/loss_pose: 0.2161 Cube/loss_joint: 0.4148 lr: 0.000214 max_mem: 28031M
+[02/26 23:50:37] d2.utils.events INFO: eta: 1:18:47 iter: 25199 Cube/total_3D_loss: 0.6595 total_loss: 1.301 BoxHead/loss_cls: 0.05629 BoxHead/loss_box_reg: 0.151 Cube/loss_dims: 0.04126 Cube/loss_xy: 0.02459 Cube/loss_z: 0.03862 Cube/loss_pose: 0.2187 Cube/loss_joint: 0.4188 lr: 0.000214 max_mem: 28031M
+[02/26 23:51:03] d2.utils.events INFO: eta: 1:17:43 iter: 25219 Cube/total_3D_loss: 0.6427 total_loss: 1.314 BoxHead/loss_cls: 0.05912 BoxHead/loss_box_reg: 0.1534 Cube/loss_dims: 0.04024 Cube/loss_xy: 0.02412 Cube/loss_z: 0.03895 Cube/loss_pose: 0.2144 Cube/loss_joint: 0.4099 lr: 0.000214 max_mem: 28031M
+[02/26 23:51:30] d2.utils.events INFO: eta: 1:19:28 iter: 25239 Cube/total_3D_loss: 0.6616 total_loss: 1.339 BoxHead/loss_cls: 0.06282 BoxHead/loss_box_reg: 0.1717 Cube/loss_dims: 0.0416 Cube/loss_xy: 0.02494 Cube/loss_z: 0.04023 Cube/loss_pose: 0.2187 Cube/loss_joint: 0.4273 lr: 0.000214 max_mem: 28031M
+[02/26 23:51:56] d2.utils.events INFO: eta: 1:16:41 iter: 25259 Cube/total_3D_loss: 0.6843 total_loss: 1.361 BoxHead/loss_cls: 0.05983 BoxHead/loss_box_reg: 0.158 Cube/loss_dims: 0.04267 Cube/loss_xy: 0.02426 Cube/loss_z: 0.03741 Cube/loss_pose: 0.2261 Cube/loss_joint: 0.4108 lr: 0.000214 max_mem: 28031M
+[02/26 23:52:22] d2.utils.events INFO: eta: 1:16:30 iter: 25279 Cube/total_3D_loss: 0.6734 total_loss: 1.35 BoxHead/loss_cls: 0.06401 BoxHead/loss_box_reg: 0.1637 Cube/loss_dims: 0.04156 Cube/loss_xy: 0.02428 Cube/loss_z: 0.03882 Cube/loss_pose: 0.2237 Cube/loss_joint: 0.4166 lr: 0.000214 max_mem: 28031M
+[02/26 23:52:48] d2.utils.events INFO: eta: 1:16:42 iter: 25299 Cube/total_3D_loss: 0.6583 total_loss: 1.329 BoxHead/loss_cls: 0.06015 BoxHead/loss_box_reg: 0.1577 Cube/loss_dims: 0.04175 Cube/loss_xy: 0.02469 Cube/loss_z: 0.03969 Cube/loss_pose: 0.2111 Cube/loss_joint: 0.4216 lr: 0.000214 max_mem: 28031M
+[02/26 23:53:14] d2.utils.events INFO: eta: 1:16:03 iter: 25319 Cube/total_3D_loss: 0.6633 total_loss: 1.322 BoxHead/loss_cls: 0.06024 BoxHead/loss_box_reg: 0.1534 Cube/loss_dims: 0.04076 Cube/loss_xy: 0.02382 Cube/loss_z: 0.04008 Cube/loss_pose: 0.221 Cube/loss_joint: 0.4219 lr: 0.000214 max_mem: 28031M
+[02/26 23:53:40] d2.utils.events INFO: eta: 1:14:32 iter: 25339 Cube/total_3D_loss: 0.6756 total_loss: 1.308 BoxHead/loss_cls: 0.05948 BoxHead/loss_box_reg: 0.1552 Cube/loss_dims: 0.04034 Cube/loss_xy: 0.02521 Cube/loss_z: 0.03834 Cube/loss_pose: 0.2128 Cube/loss_joint: 0.4184 lr: 0.000214 max_mem: 28031M
+[02/26 23:54:06] d2.utils.events INFO: eta: 1:15:08 iter: 25359 Cube/total_3D_loss: 0.659 total_loss: 1.324 BoxHead/loss_cls: 0.05824 BoxHead/loss_box_reg: 0.1592 Cube/loss_dims: 0.04068 Cube/loss_xy: 0.02449 Cube/loss_z: 0.03835 Cube/loss_pose: 0.2198 Cube/loss_joint: 0.4209 lr: 0.000214 max_mem: 28031M
+[02/26 23:54:33] d2.utils.events INFO: eta: 1:15:30 iter: 25379 Cube/total_3D_loss: 0.6848 total_loss: 1.333 BoxHead/loss_cls: 0.05804 BoxHead/loss_box_reg: 0.1556 Cube/loss_dims: 0.04313 Cube/loss_xy: 0.02342 Cube/loss_z: 0.03924 Cube/loss_pose: 0.2211 Cube/loss_joint: 0.4198 lr: 0.000214 max_mem: 28031M
+[02/26 23:54:59] d2.utils.events INFO: eta: 1:14:09 iter: 25399 Cube/total_3D_loss: 0.6571 total_loss: 1.329 BoxHead/loss_cls: 0.06455 BoxHead/loss_box_reg: 0.1602 Cube/loss_dims: 0.04046 Cube/loss_xy: 0.02494 Cube/loss_z: 0.04081 Cube/loss_pose: 0.2127 Cube/loss_joint: 0.4236 lr: 0.000214 max_mem: 28031M
+[02/26 23:55:25] d2.utils.events INFO: eta: 1:13:42 iter: 25419 Cube/total_3D_loss: 0.6719 total_loss: 1.314 BoxHead/loss_cls: 0.06091 BoxHead/loss_box_reg: 0.1533 Cube/loss_dims: 0.04185 Cube/loss_xy: 0.02435 Cube/loss_z: 0.04013 Cube/loss_pose: 0.2202 Cube/loss_joint: 0.4184 lr: 0.000214 max_mem: 28031M
+[02/26 23:55:52] d2.utils.events INFO: eta: 1:15:05 iter: 25439 Cube/total_3D_loss: 0.67 total_loss: 1.321 BoxHead/loss_cls: 0.05763 BoxHead/loss_box_reg: 0.1531 Cube/loss_dims: 0.04151 Cube/loss_xy: 0.02437 Cube/loss_z: 0.04048 Cube/loss_pose: 0.2206 Cube/loss_joint: 0.4244 lr: 0.000214 max_mem: 28031M
+[02/26 23:56:18] d2.utils.events INFO: eta: 1:12:50 iter: 25459 Cube/total_3D_loss: 0.6858 total_loss: 1.347 BoxHead/loss_cls: 0.06623 BoxHead/loss_box_reg: 0.1742 Cube/loss_dims: 0.04156 Cube/loss_xy: 0.024 Cube/loss_z: 0.04034 Cube/loss_pose: 0.2149 Cube/loss_joint: 0.4254 lr: 0.000214 max_mem: 28031M
+[02/26 23:56:44] d2.utils.events INFO: eta: 1:11:57 iter: 25479 Cube/total_3D_loss: 0.6716 total_loss: 1.326 BoxHead/loss_cls: 0.06046 BoxHead/loss_box_reg: 0.1543 Cube/loss_dims: 0.0417 Cube/loss_xy: 0.02419 Cube/loss_z: 0.03974 Cube/loss_pose: 0.2184 Cube/loss_joint: 0.4195 lr: 0.000214 max_mem: 28031M
+[02/26 23:57:10] d2.utils.events INFO: eta: 1:11:31 iter: 25499 Cube/total_3D_loss: 0.6543 total_loss: 1.302 BoxHead/loss_cls: 0.05934 BoxHead/loss_box_reg: 0.1533 Cube/loss_dims: 0.04084 Cube/loss_xy: 0.02369 Cube/loss_z: 0.03897 Cube/loss_pose: 0.2234 Cube/loss_joint: 0.4184 lr: 0.000214 max_mem: 28031M
+[02/26 23:57:36] d2.utils.events INFO: eta: 1:11:19 iter: 25519 Cube/total_3D_loss: 0.6801 total_loss: 1.316 BoxHead/loss_cls: 0.0583 BoxHead/loss_box_reg: 0.1474 Cube/loss_dims: 0.0411 Cube/loss_xy: 0.02384 Cube/loss_z: 0.03894 Cube/loss_pose: 0.2184 Cube/loss_joint: 0.4135 lr: 0.000214 max_mem: 28031M
+[02/26 23:58:02] d2.utils.events INFO: eta: 1:10:57 iter: 25539 Cube/total_3D_loss: 0.6642 total_loss: 1.326 BoxHead/loss_cls: 0.06053 BoxHead/loss_box_reg: 0.1619 Cube/loss_dims: 0.04101 Cube/loss_xy: 0.0247 Cube/loss_z: 0.04043 Cube/loss_pose: 0.2166 Cube/loss_joint: 0.4144 lr: 0.000214 max_mem: 28031M
+[02/26 23:58:28] d2.utils.events INFO: eta: 1:10:14 iter: 25559 Cube/total_3D_loss: 0.6282 total_loss: 1.32 BoxHead/loss_cls: 0.06054 BoxHead/loss_box_reg: 0.1618 Cube/loss_dims: 0.04093 Cube/loss_xy: 0.02389 Cube/loss_z: 0.03894 Cube/loss_pose: 0.2074 Cube/loss_joint: 0.4169 lr: 0.000214 max_mem: 28031M
+[02/26 23:58:55] d2.utils.events INFO: eta: 1:11:11 iter: 25579 Cube/total_3D_loss: 0.6868 total_loss: 1.36 BoxHead/loss_cls: 0.06212 BoxHead/loss_box_reg: 0.1639 Cube/loss_dims: 0.04233 Cube/loss_xy: 0.02466 Cube/loss_z: 0.04037 Cube/loss_pose: 0.2232 Cube/loss_joint: 0.4256 lr: 0.000214 max_mem: 28031M
+[02/26 23:59:21] d2.utils.events INFO: eta: 1:09:28 iter: 25599 Cube/total_3D_loss: 0.6612 total_loss: 1.324 BoxHead/loss_cls: 0.05907 BoxHead/loss_box_reg: 0.1532 Cube/loss_dims: 0.04139 Cube/loss_xy: 0.02458 Cube/loss_z: 0.03905 Cube/loss_pose: 0.2163 Cube/loss_joint: 0.4289 lr: 0.000214 max_mem: 28031M
+[02/26 23:59:47] d2.utils.events INFO: eta: 1:09:26 iter: 25619 Cube/total_3D_loss: 0.6547 total_loss: 1.312 BoxHead/loss_cls: 0.06004 BoxHead/loss_box_reg: 0.1526 Cube/loss_dims: 0.04084 Cube/loss_xy: 0.02442 Cube/loss_z: 0.0399 Cube/loss_pose: 0.2156 Cube/loss_joint: 0.4222 lr: 0.000214 max_mem: 28031M
+[02/27 00:00:13] d2.utils.events INFO: eta: 1:08:41 iter: 25639 Cube/total_3D_loss: 0.6585 total_loss: 1.342 BoxHead/loss_cls: 0.06226 BoxHead/loss_box_reg: 0.1637 Cube/loss_dims: 0.04125 Cube/loss_xy: 0.02482 Cube/loss_z: 0.04003 Cube/loss_pose: 0.2214 Cube/loss_joint: 0.4223 lr: 0.000214 max_mem: 28031M
+[02/27 00:00:40] d2.utils.events INFO: eta: 1:09:03 iter: 25659 Cube/total_3D_loss: 0.6829 total_loss: 1.358 BoxHead/loss_cls: 0.06087 BoxHead/loss_box_reg: 0.1642 Cube/loss_dims: 0.04093 Cube/loss_xy: 0.02403 Cube/loss_z: 0.03883 Cube/loss_pose: 0.2182 Cube/loss_joint: 0.4145 lr: 0.000214 max_mem: 28031M
+[02/27 00:01:06] d2.utils.events INFO: eta: 1:07:25 iter: 25679 Cube/total_3D_loss: 0.6743 total_loss: 1.352 BoxHead/loss_cls: 0.06215 BoxHead/loss_box_reg: 0.1731 Cube/loss_dims: 0.0421 Cube/loss_xy: 0.02509 Cube/loss_z: 0.04099 Cube/loss_pose: 0.2114 Cube/loss_joint: 0.4284 lr: 0.000214 max_mem: 28031M
+[02/27 00:01:32] d2.utils.events INFO: eta: 1:07:16 iter: 25699 Cube/total_3D_loss: 0.6538 total_loss: 1.321 BoxHead/loss_cls: 0.06193 BoxHead/loss_box_reg: 0.1686 Cube/loss_dims: 0.04097 Cube/loss_xy: 0.02472 Cube/loss_z: 0.03968 Cube/loss_pose: 0.2124 Cube/loss_joint: 0.42 lr: 0.000214 max_mem: 28031M
+[02/27 00:01:58] d2.utils.events INFO: eta: 1:06:42 iter: 25719 Cube/total_3D_loss: 0.707 total_loss: 1.352 BoxHead/loss_cls: 0.05696 BoxHead/loss_box_reg: 0.1593 Cube/loss_dims: 0.04371 Cube/loss_xy: 0.0243 Cube/loss_z: 0.04133 Cube/loss_pose: 0.2218 Cube/loss_joint: 0.4215 lr: 0.000214 max_mem: 28031M
+[02/27 00:02:24] d2.utils.events INFO: eta: 1:06:23 iter: 25739 Cube/total_3D_loss: 0.6677 total_loss: 1.321 BoxHead/loss_cls: 0.06363 BoxHead/loss_box_reg: 0.1595 Cube/loss_dims: 0.04064 Cube/loss_xy: 0.02478 Cube/loss_z: 0.03903 Cube/loss_pose: 0.2195 Cube/loss_joint: 0.4191 lr: 0.000214 max_mem: 28031M
+[02/27 00:02:50] d2.utils.events INFO: eta: 1:07:07 iter: 25759 Cube/total_3D_loss: 0.6515 total_loss: 1.31 BoxHead/loss_cls: 0.06137 BoxHead/loss_box_reg: 0.1574 Cube/loss_dims: 0.04053 Cube/loss_xy: 0.02384 Cube/loss_z: 0.03897 Cube/loss_pose: 0.2137 Cube/loss_joint: 0.4124 lr: 0.000214 max_mem: 28031M
+[02/27 00:03:16] d2.utils.events INFO: eta: 1:05:11 iter: 25779 Cube/total_3D_loss: 0.6745 total_loss: 1.33 BoxHead/loss_cls: 0.06225 BoxHead/loss_box_reg: 0.1589 Cube/loss_dims: 0.04134 Cube/loss_xy: 0.0242 Cube/loss_z: 0.03959 Cube/loss_pose: 0.2198 Cube/loss_joint: 0.4224 lr: 0.000214 max_mem: 28031M
+[02/27 00:03:42] d2.utils.events INFO: eta: 1:05:05 iter: 25799 Cube/total_3D_loss: 0.6569 total_loss: 1.323 BoxHead/loss_cls: 0.06041 BoxHead/loss_box_reg: 0.1617 Cube/loss_dims: 0.04146 Cube/loss_xy: 0.02377 Cube/loss_z: 0.03998 Cube/loss_pose: 0.2184 Cube/loss_joint: 0.42 lr: 0.000214 max_mem: 28031M
+[02/27 00:04:08] d2.utils.events INFO: eta: 1:04:46 iter: 25819 Cube/total_3D_loss: 0.6779 total_loss: 1.305 BoxHead/loss_cls: 0.06002 BoxHead/loss_box_reg: 0.1577 Cube/loss_dims: 0.04141 Cube/loss_xy: 0.0241 Cube/loss_z: 0.03952 Cube/loss_pose: 0.2237 Cube/loss_joint: 0.4179 lr: 0.000214 max_mem: 28031M
+[02/27 00:04:34] d2.utils.events INFO: eta: 1:04:28 iter: 25839 Cube/total_3D_loss: 0.6509 total_loss: 1.302 BoxHead/loss_cls: 0.06212 BoxHead/loss_box_reg: 0.1624 Cube/loss_dims: 0.04062 Cube/loss_xy: 0.02394 Cube/loss_z: 0.03872 Cube/loss_pose: 0.2192 Cube/loss_joint: 0.4139 lr: 0.000214 max_mem: 28031M
+[02/27 00:05:02] d2.utils.events INFO: eta: 1:07:09 iter: 25859 Cube/total_3D_loss: 0.6444 total_loss: 1.287 BoxHead/loss_cls: 0.05523 BoxHead/loss_box_reg: 0.1552 Cube/loss_dims: 0.04258 Cube/loss_xy: 0.02412 Cube/loss_z: 0.03855 Cube/loss_pose: 0.2214 Cube/loss_joint: 0.4152 lr: 0.000214 max_mem: 28031M
+[02/27 00:05:28] d2.utils.events INFO: eta: 1:03:41 iter: 25879 Cube/total_3D_loss: 0.6422 total_loss: 1.308 BoxHead/loss_cls: 0.05692 BoxHead/loss_box_reg: 0.1539 Cube/loss_dims: 0.0414 Cube/loss_xy: 0.02394 Cube/loss_z: 0.03878 Cube/loss_pose: 0.2121 Cube/loss_joint: 0.4134 lr: 0.000214 max_mem: 28031M
+[02/27 00:05:54] d2.utils.events INFO: eta: 1:04:11 iter: 25899 Cube/total_3D_loss: 0.6415 total_loss: 1.307 BoxHead/loss_cls: 0.05891 BoxHead/loss_box_reg: 0.1588 Cube/loss_dims: 0.04075 Cube/loss_xy: 0.02469 Cube/loss_z: 0.03994 Cube/loss_pose: 0.2083 Cube/loss_joint: 0.416 lr: 0.000214 max_mem: 28031M
+[02/27 00:06:21] d2.utils.events INFO: eta: 1:02:45 iter: 25919 Cube/total_3D_loss: 0.662 total_loss: 1.328 BoxHead/loss_cls: 0.06189 BoxHead/loss_box_reg: 0.1571 Cube/loss_dims: 0.0419 Cube/loss_xy: 0.02503 Cube/loss_z: 0.03974 Cube/loss_pose: 0.214 Cube/loss_joint: 0.427 lr: 0.000214 max_mem: 28031M
+[02/27 00:06:47] d2.utils.events INFO: eta: 1:02:29 iter: 25939 Cube/total_3D_loss: 0.675 total_loss: 1.349 BoxHead/loss_cls: 0.06312 BoxHead/loss_box_reg: 0.1692 Cube/loss_dims: 0.04177 Cube/loss_xy: 0.02529 Cube/loss_z: 0.04015 Cube/loss_pose: 0.2126 Cube/loss_joint: 0.4248 lr: 0.000214 max_mem: 28031M
+[02/27 00:07:13] d2.utils.events INFO: eta: 1:02:45 iter: 25959 Cube/total_3D_loss: 0.6529 total_loss: 1.355 BoxHead/loss_cls: 0.06374 BoxHead/loss_box_reg: 0.1648 Cube/loss_dims: 0.0411 Cube/loss_xy: 0.02399 Cube/loss_z: 0.03944 Cube/loss_pose: 0.2281 Cube/loss_joint: 0.4162 lr: 0.000214 max_mem: 28031M
+[02/27 00:07:40] d2.utils.events INFO: eta: 1:01:39 iter: 25979 Cube/total_3D_loss: 0.6959 total_loss: 1.337 BoxHead/loss_cls: 0.05744 BoxHead/loss_box_reg: 0.1516 Cube/loss_dims: 0.04278 Cube/loss_xy: 0.02526 Cube/loss_z: 0.03961 Cube/loss_pose: 0.2261 Cube/loss_joint: 0.424 lr: 0.000214 max_mem: 28031M
+[02/27 00:08:06] d2.utils.events INFO: eta: 1:00:38 iter: 25999 Cube/total_3D_loss: 0.6722 total_loss: 1.314 BoxHead/loss_cls: 0.0561 BoxHead/loss_box_reg: 0.1541 Cube/loss_dims: 0.04087 Cube/loss_xy: 0.02436 Cube/loss_z: 0.03869 Cube/loss_pose: 0.2172 Cube/loss_joint: 0.4194 lr: 0.000214 max_mem: 28031M
+[02/27 00:08:32] d2.utils.events INFO: eta: 1:00:29 iter: 26019 Cube/total_3D_loss: 0.6771 total_loss: 1.339 BoxHead/loss_cls: 0.06481 BoxHead/loss_box_reg: 0.1711 Cube/loss_dims: 0.04161 Cube/loss_xy: 0.02367 Cube/loss_z: 0.03882 Cube/loss_pose: 0.2236 Cube/loss_joint: 0.4104 lr: 0.000214 max_mem: 28031M
+[02/27 00:08:58] d2.utils.events INFO: eta: 0:59:53 iter: 26039 Cube/total_3D_loss: 0.6764 total_loss: 1.341 BoxHead/loss_cls: 0.06306 BoxHead/loss_box_reg: 0.1636 Cube/loss_dims: 0.04272 Cube/loss_xy: 0.02465 Cube/loss_z: 0.03852 Cube/loss_pose: 0.2281 Cube/loss_joint: 0.4232 lr: 0.000214 max_mem: 28031M
+[02/27 00:09:24] d2.utils.events INFO: eta: 1:00:48 iter: 26059 Cube/total_3D_loss: 0.6677 total_loss: 1.34 BoxHead/loss_cls: 0.05997 BoxHead/loss_box_reg: 0.1618 Cube/loss_dims: 0.04101 Cube/loss_xy: 0.02475 Cube/loss_z: 0.04031 Cube/loss_pose: 0.2206 Cube/loss_joint: 0.4242 lr: 0.000214 max_mem: 28031M
+[02/27 00:09:51] d2.utils.events INFO: eta: 0:59:58 iter: 26079 Cube/total_3D_loss: 0.649 total_loss: 1.327 BoxHead/loss_cls: 0.05785 BoxHead/loss_box_reg: 0.157 Cube/loss_dims: 0.04203 Cube/loss_xy: 0.0238 Cube/loss_z: 0.03928 Cube/loss_pose: 0.2214 Cube/loss_joint: 0.4164 lr: 0.000214 max_mem: 28031M
+[02/27 00:10:17] d2.utils.events INFO: eta: 0:58:50 iter: 26099 Cube/total_3D_loss: 0.6763 total_loss: 1.314 BoxHead/loss_cls: 0.0624 BoxHead/loss_box_reg: 0.165 Cube/loss_dims: 0.0417 Cube/loss_xy: 0.02463 Cube/loss_z: 0.03993 Cube/loss_pose: 0.2195 Cube/loss_joint: 0.4216 lr: 0.000214 max_mem: 28031M
+[02/27 00:10:43] d2.utils.events INFO: eta: 0:58:07 iter: 26119 Cube/total_3D_loss: 0.6669 total_loss: 1.316 BoxHead/loss_cls: 0.05834 BoxHead/loss_box_reg: 0.1551 Cube/loss_dims: 0.04099 Cube/loss_xy: 0.02369 Cube/loss_z: 0.03992 Cube/loss_pose: 0.2236 Cube/loss_joint: 0.4163 lr: 0.000214 max_mem: 28031M
+[02/27 00:11:09] d2.utils.events INFO: eta: 0:58:01 iter: 26139 Cube/total_3D_loss: 0.6537 total_loss: 1.302 BoxHead/loss_cls: 0.06103 BoxHead/loss_box_reg: 0.1496 Cube/loss_dims: 0.04124 Cube/loss_xy: 0.02407 Cube/loss_z: 0.03821 Cube/loss_pose: 0.2232 Cube/loss_joint: 0.4147 lr: 0.000214 max_mem: 28031M
+[02/27 00:11:35] d2.utils.events INFO: eta: 0:57:23 iter: 26159 Cube/total_3D_loss: 0.6495 total_loss: 1.323 BoxHead/loss_cls: 0.05702 BoxHead/loss_box_reg: 0.1586 Cube/loss_dims: 0.04106 Cube/loss_xy: 0.02504 Cube/loss_z: 0.04023 Cube/loss_pose: 0.2238 Cube/loss_joint: 0.4206 lr: 0.000214 max_mem: 28031M
+[02/27 00:12:01] d2.utils.events INFO: eta: 0:57:03 iter: 26179 Cube/total_3D_loss: 0.6738 total_loss: 1.314 BoxHead/loss_cls: 0.05947 BoxHead/loss_box_reg: 0.1574 Cube/loss_dims: 0.04094 Cube/loss_xy: 0.02444 Cube/loss_z: 0.03926 Cube/loss_pose: 0.2134 Cube/loss_joint: 0.4159 lr: 0.000214 max_mem: 28031M
+[02/27 00:12:28] d2.utils.events INFO: eta: 0:56:50 iter: 26199 Cube/total_3D_loss: 0.6529 total_loss: 1.318 BoxHead/loss_cls: 0.06076 BoxHead/loss_box_reg: 0.1618 Cube/loss_dims: 0.04001 Cube/loss_xy: 0.02495 Cube/loss_z: 0.03948 Cube/loss_pose: 0.2113 Cube/loss_joint: 0.4194 lr: 0.000214 max_mem: 28031M
+[02/27 00:12:54] d2.utils.events INFO: eta: 0:57:08 iter: 26219 Cube/total_3D_loss: 0.6566 total_loss: 1.325 BoxHead/loss_cls: 0.05956 BoxHead/loss_box_reg: 0.1626 Cube/loss_dims: 0.04145 Cube/loss_xy: 0.02475 Cube/loss_z: 0.03877 Cube/loss_pose: 0.2208 Cube/loss_joint: 0.4182 lr: 0.000214 max_mem: 28031M
+[02/27 00:13:20] d2.utils.events INFO: eta: 0:55:59 iter: 26239 Cube/total_3D_loss: 0.6652 total_loss: 1.322 BoxHead/loss_cls: 0.05791 BoxHead/loss_box_reg: 0.1524 Cube/loss_dims: 0.04183 Cube/loss_xy: 0.02386 Cube/loss_z: 0.03918 Cube/loss_pose: 0.2267 Cube/loss_joint: 0.4172 lr: 0.000214 max_mem: 28031M
+[02/27 00:13:46] d2.utils.events INFO: eta: 0:55:11 iter: 26259 Cube/total_3D_loss: 0.6715 total_loss: 1.323 BoxHead/loss_cls: 0.05695 BoxHead/loss_box_reg: 0.1522 Cube/loss_dims: 0.04215 Cube/loss_xy: 0.02368 Cube/loss_z: 0.03859 Cube/loss_pose: 0.2177 Cube/loss_joint: 0.4177 lr: 0.000214 max_mem: 28031M
+[02/27 00:14:13] d2.utils.events INFO: eta: 0:55:09 iter: 26279 Cube/total_3D_loss: 0.6649 total_loss: 1.308 BoxHead/loss_cls: 0.05861 BoxHead/loss_box_reg: 0.1617 Cube/loss_dims: 0.04174 Cube/loss_xy: 0.0242 Cube/loss_z: 0.03813 Cube/loss_pose: 0.221 Cube/loss_joint: 0.4159 lr: 0.000214 max_mem: 28031M
+[02/27 00:14:39] d2.utils.events INFO: eta: 0:54:39 iter: 26299 Cube/total_3D_loss: 0.6508 total_loss: 1.311 BoxHead/loss_cls: 0.05892 BoxHead/loss_box_reg: 0.1575 Cube/loss_dims: 0.04106 Cube/loss_xy: 0.02436 Cube/loss_z: 0.03905 Cube/loss_pose: 0.2132 Cube/loss_joint: 0.4127 lr: 0.000214 max_mem: 28031M
+[02/27 00:15:05] d2.utils.events INFO: eta: 0:54:04 iter: 26319 Cube/total_3D_loss: 0.6715 total_loss: 1.344 BoxHead/loss_cls: 0.06205 BoxHead/loss_box_reg: 0.17 Cube/loss_dims: 0.04117 Cube/loss_xy: 0.02483 Cube/loss_z: 0.03973 Cube/loss_pose: 0.2112 Cube/loss_joint: 0.4231 lr: 0.000214 max_mem: 28031M
+[02/27 00:15:31] d2.utils.events INFO: eta: 0:53:25 iter: 26339 Cube/total_3D_loss: 0.6655 total_loss: 1.313 BoxHead/loss_cls: 0.05964 BoxHead/loss_box_reg: 0.161 Cube/loss_dims: 0.04142 Cube/loss_xy: 0.02403 Cube/loss_z: 0.03875 Cube/loss_pose: 0.2191 Cube/loss_joint: 0.4112 lr: 0.000214 max_mem: 28031M
+[02/27 00:15:57] d2.utils.events INFO: eta: 0:53:08 iter: 26359 Cube/total_3D_loss: 0.6489 total_loss: 1.308 BoxHead/loss_cls: 0.05499 BoxHead/loss_box_reg: 0.1489 Cube/loss_dims: 0.04068 Cube/loss_xy: 0.02429 Cube/loss_z: 0.0391 Cube/loss_pose: 0.2133 Cube/loss_joint: 0.4177 lr: 0.000214 max_mem: 28031M
+[02/27 00:16:24] d2.utils.events INFO: eta: 0:53:35 iter: 26379 Cube/total_3D_loss: 0.6567 total_loss: 1.331 BoxHead/loss_cls: 0.05811 BoxHead/loss_box_reg: 0.164 Cube/loss_dims: 0.04064 Cube/loss_xy: 0.02443 Cube/loss_z: 0.03997 Cube/loss_pose: 0.2204 Cube/loss_joint: 0.4189 lr: 0.000214 max_mem: 28031M
+[02/27 00:16:50] d2.utils.events INFO: eta: 0:52:11 iter: 26399 Cube/total_3D_loss: 0.6937 total_loss: 1.355 BoxHead/loss_cls: 0.06427 BoxHead/loss_box_reg: 0.1594 Cube/loss_dims: 0.04234 Cube/loss_xy: 0.02448 Cube/loss_z: 0.03972 Cube/loss_pose: 0.2149 Cube/loss_joint: 0.4183 lr: 0.000214 max_mem: 28031M
+[02/27 00:17:16] d2.utils.events INFO: eta: 0:51:55 iter: 26419 Cube/total_3D_loss: 0.6362 total_loss: 1.284 BoxHead/loss_cls: 0.05318 BoxHead/loss_box_reg: 0.1395 Cube/loss_dims: 0.04135 Cube/loss_xy: 0.02349 Cube/loss_z: 0.03775 Cube/loss_pose: 0.2182 Cube/loss_joint: 0.4112 lr: 0.000214 max_mem: 28031M
+[02/27 00:17:42] d2.utils.events INFO: eta: 0:51:16 iter: 26439 Cube/total_3D_loss: 0.6529 total_loss: 1.312 BoxHead/loss_cls: 0.0579 BoxHead/loss_box_reg: 0.1501 Cube/loss_dims: 0.04149 Cube/loss_xy: 0.02467 Cube/loss_z: 0.03834 Cube/loss_pose: 0.2219 Cube/loss_joint: 0.4172 lr: 0.000214 max_mem: 28031M
+[02/27 00:18:08] d2.utils.events INFO: eta: 0:51:06 iter: 26459 Cube/total_3D_loss: 0.6825 total_loss: 1.375 BoxHead/loss_cls: 0.06556 BoxHead/loss_box_reg: 0.1705 Cube/loss_dims: 0.04176 Cube/loss_xy: 0.02426 Cube/loss_z: 0.03925 Cube/loss_pose: 0.228 Cube/loss_joint: 0.4204 lr: 0.000214 max_mem: 28031M
+[02/27 00:18:35] d2.utils.events INFO: eta: 0:50:20 iter: 26479 Cube/total_3D_loss: 0.6825 total_loss: 1.314 BoxHead/loss_cls: 0.05959 BoxHead/loss_box_reg: 0.1564 Cube/loss_dims: 0.04235 Cube/loss_xy: 0.02431 Cube/loss_z: 0.04042 Cube/loss_pose: 0.2235 Cube/loss_joint: 0.419 lr: 0.000214 max_mem: 28031M
+[02/27 00:19:01] d2.utils.events INFO: eta: 0:50:44 iter: 26499 Cube/total_3D_loss: 0.6572 total_loss: 1.324 BoxHead/loss_cls: 0.06046 BoxHead/loss_box_reg: 0.1578 Cube/loss_dims: 0.0404 Cube/loss_xy: 0.0239 Cube/loss_z: 0.03916 Cube/loss_pose: 0.2151 Cube/loss_joint: 0.4179 lr: 0.000214 max_mem: 28031M
+[02/27 00:19:28] d2.utils.events INFO: eta: 0:50:47 iter: 26519 Cube/total_3D_loss: 0.6802 total_loss: 1.352 BoxHead/loss_cls: 0.05928 BoxHead/loss_box_reg: 0.1633 Cube/loss_dims: 0.04183 Cube/loss_xy: 0.02433 Cube/loss_z: 0.0396 Cube/loss_pose: 0.2282 Cube/loss_joint: 0.4244 lr: 0.000214 max_mem: 28031M
+[02/27 00:19:54] d2.utils.events INFO: eta: 0:49:41 iter: 26539 Cube/total_3D_loss: 0.655 total_loss: 1.319 BoxHead/loss_cls: 0.06145 BoxHead/loss_box_reg: 0.1564 Cube/loss_dims: 0.04025 Cube/loss_xy: 0.02351 Cube/loss_z: 0.03886 Cube/loss_pose: 0.2123 Cube/loss_joint: 0.409 lr: 0.000214 max_mem: 28031M
+[02/27 00:20:20] d2.utils.events INFO: eta: 0:48:35 iter: 26559 Cube/total_3D_loss: 0.6559 total_loss: 1.297 BoxHead/loss_cls: 0.06076 BoxHead/loss_box_reg: 0.1568 Cube/loss_dims: 0.04248 Cube/loss_xy: 0.02407 Cube/loss_z: 0.03827 Cube/loss_pose: 0.2182 Cube/loss_joint: 0.4114 lr: 0.000214 max_mem: 28031M
+[02/27 00:20:46] d2.utils.events INFO: eta: 0:48:12 iter: 26579 Cube/total_3D_loss: 0.6899 total_loss: 1.348 BoxHead/loss_cls: 0.0581 BoxHead/loss_box_reg: 0.1585 Cube/loss_dims: 0.04299 Cube/loss_xy: 0.02462 Cube/loss_z: 0.04036 Cube/loss_pose: 0.2365 Cube/loss_joint: 0.4302 lr: 0.000214 max_mem: 28031M
+[02/27 00:21:12] d2.utils.events INFO: eta: 0:47:55 iter: 26599 Cube/total_3D_loss: 0.6478 total_loss: 1.306 BoxHead/loss_cls: 0.05946 BoxHead/loss_box_reg: 0.1557 Cube/loss_dims: 0.04119 Cube/loss_xy: 0.0244 Cube/loss_z: 0.03956 Cube/loss_pose: 0.2146 Cube/loss_joint: 0.4168 lr: 0.000214 max_mem: 28031M
+[02/27 00:21:38] d2.utils.events INFO: eta: 0:47:06 iter: 26619 Cube/total_3D_loss: 0.6693 total_loss: 1.333 BoxHead/loss_cls: 0.05712 BoxHead/loss_box_reg: 0.1523 Cube/loss_dims: 0.04262 Cube/loss_xy: 0.02405 Cube/loss_z: 0.0371 Cube/loss_pose: 0.2184 Cube/loss_joint: 0.4166 lr: 0.000214 max_mem: 28031M
+[02/27 00:22:04] d2.utils.events INFO: eta: 0:47:02 iter: 26639 Cube/total_3D_loss: 0.6352 total_loss: 1.33 BoxHead/loss_cls: 0.06393 BoxHead/loss_box_reg: 0.1604 Cube/loss_dims: 0.04134 Cube/loss_xy: 0.02443 Cube/loss_z: 0.04045 Cube/loss_pose: 0.2153 Cube/loss_joint: 0.4231 lr: 0.000214 max_mem: 28031M
+[02/27 00:22:31] d2.utils.events INFO: eta: 0:46:46 iter: 26659 Cube/total_3D_loss: 0.6442 total_loss: 1.338 BoxHead/loss_cls: 0.06175 BoxHead/loss_box_reg: 0.1641 Cube/loss_dims: 0.04168 Cube/loss_xy: 0.02464 Cube/loss_z: 0.04091 Cube/loss_pose: 0.2155 Cube/loss_joint: 0.4289 lr: 0.000214 max_mem: 28031M
+[02/27 00:22:57] d2.utils.events INFO: eta: 0:46:12 iter: 26679 Cube/total_3D_loss: 0.6749 total_loss: 1.342 BoxHead/loss_cls: 0.06235 BoxHead/loss_box_reg: 0.161 Cube/loss_dims: 0.04156 Cube/loss_xy: 0.02455 Cube/loss_z: 0.04072 Cube/loss_pose: 0.2264 Cube/loss_joint: 0.4254 lr: 0.000214 max_mem: 28031M
+[02/27 00:23:24] d2.utils.events INFO: eta: 0:47:24 iter: 26699 Cube/total_3D_loss: 0.6647 total_loss: 1.308 BoxHead/loss_cls: 0.06109 BoxHead/loss_box_reg: 0.1629 Cube/loss_dims: 0.04216 Cube/loss_xy: 0.02444 Cube/loss_z: 0.03902 Cube/loss_pose: 0.2171 Cube/loss_joint: 0.4121 lr: 0.000214 max_mem: 28031M
+[02/27 00:23:51] d2.utils.events INFO: eta: 0:46:10 iter: 26719 Cube/total_3D_loss: 0.641 total_loss: 1.315 BoxHead/loss_cls: 0.06177 BoxHead/loss_box_reg: 0.1574 Cube/loss_dims: 0.04031 Cube/loss_xy: 0.0245 Cube/loss_z: 0.03971 Cube/loss_pose: 0.2131 Cube/loss_joint: 0.4157 lr: 0.000214 max_mem: 28031M
+[02/27 00:24:17] d2.utils.events INFO: eta: 0:44:52 iter: 26739 Cube/total_3D_loss: 0.6584 total_loss: 1.271 BoxHead/loss_cls: 0.05581 BoxHead/loss_box_reg: 0.1463 Cube/loss_dims: 0.04098 Cube/loss_xy: 0.02335 Cube/loss_z: 0.03771 Cube/loss_pose: 0.2173 Cube/loss_joint: 0.4011 lr: 0.000214 max_mem: 28031M
+[02/27 00:24:43] d2.utils.events INFO: eta: 0:44:25 iter: 26759 Cube/total_3D_loss: 0.6566 total_loss: 1.302 BoxHead/loss_cls: 0.05754 BoxHead/loss_box_reg: 0.155 Cube/loss_dims: 0.04113 Cube/loss_xy: 0.02407 Cube/loss_z: 0.03878 Cube/loss_pose: 0.2223 Cube/loss_joint: 0.4136 lr: 0.000214 max_mem: 28031M
+[02/27 00:25:09] d2.utils.events INFO: eta: 0:43:53 iter: 26779 Cube/total_3D_loss: 0.6675 total_loss: 1.353 BoxHead/loss_cls: 0.06482 BoxHead/loss_box_reg: 0.1701 Cube/loss_dims: 0.04109 Cube/loss_xy: 0.02503 Cube/loss_z: 0.04004 Cube/loss_pose: 0.223 Cube/loss_joint: 0.4248 lr: 0.000214 max_mem: 28031M
+[02/27 00:25:35] d2.utils.events INFO: eta: 0:43:47 iter: 26799 Cube/total_3D_loss: 0.6497 total_loss: 1.292 BoxHead/loss_cls: 0.05751 BoxHead/loss_box_reg: 0.1514 Cube/loss_dims: 0.04103 Cube/loss_xy: 0.02416 Cube/loss_z: 0.0379 Cube/loss_pose: 0.2235 Cube/loss_joint: 0.416 lr: 0.000214 max_mem: 28031M
+[02/27 00:26:01] d2.utils.events INFO: eta: 0:43:14 iter: 26819 Cube/total_3D_loss: 0.6893 total_loss: 1.343 BoxHead/loss_cls: 0.06376 BoxHead/loss_box_reg: 0.1588 Cube/loss_dims: 0.04255 Cube/loss_xy: 0.02506 Cube/loss_z: 0.0397 Cube/loss_pose: 0.2215 Cube/loss_joint: 0.4273 lr: 0.000214 max_mem: 28031M
+[02/27 00:26:27] d2.utils.events INFO: eta: 0:42:36 iter: 26839 Cube/total_3D_loss: 0.6599 total_loss: 1.315 BoxHead/loss_cls: 0.0622 BoxHead/loss_box_reg: 0.149 Cube/loss_dims: 0.04133 Cube/loss_xy: 0.02428 Cube/loss_z: 0.03912 Cube/loss_pose: 0.2146 Cube/loss_joint: 0.4134 lr: 0.000214 max_mem: 28031M
+[02/27 00:26:54] d2.utils.events INFO: eta: 0:42:46 iter: 26859 Cube/total_3D_loss: 0.6835 total_loss: 1.339 BoxHead/loss_cls: 0.06054 BoxHead/loss_box_reg: 0.1573 Cube/loss_dims: 0.04255 Cube/loss_xy: 0.02479 Cube/loss_z: 0.03996 Cube/loss_pose: 0.2171 Cube/loss_joint: 0.4252 lr: 0.000214 max_mem: 28031M
+[02/27 00:27:20] d2.utils.events INFO: eta: 0:42:21 iter: 26879 Cube/total_3D_loss: 0.6819 total_loss: 1.364 BoxHead/loss_cls: 0.06297 BoxHead/loss_box_reg: 0.1706 Cube/loss_dims: 0.04106 Cube/loss_xy: 0.02439 Cube/loss_z: 0.04004 Cube/loss_pose: 0.2226 Cube/loss_joint: 0.4191 lr: 0.000214 max_mem: 28031M
+[02/27 00:27:46] d2.utils.events INFO: eta: 0:41:14 iter: 26899 Cube/total_3D_loss: 0.6744 total_loss: 1.327 BoxHead/loss_cls: 0.05808 BoxHead/loss_box_reg: 0.1513 Cube/loss_dims: 0.04182 Cube/loss_xy: 0.02485 Cube/loss_z: 0.03851 Cube/loss_pose: 0.2232 Cube/loss_joint: 0.4102 lr: 0.000214 max_mem: 28031M
+[02/27 00:28:13] d2.utils.events INFO: eta: 0:41:09 iter: 26919 Cube/total_3D_loss: 0.6644 total_loss: 1.321 BoxHead/loss_cls: 0.06188 BoxHead/loss_box_reg: 0.1628 Cube/loss_dims: 0.04116 Cube/loss_xy: 0.02419 Cube/loss_z: 0.04032 Cube/loss_pose: 0.2162 Cube/loss_joint: 0.4182 lr: 0.000214 max_mem: 28031M
+[02/27 00:28:39] d2.utils.events INFO: eta: 0:40:23 iter: 26939 Cube/total_3D_loss: 0.6817 total_loss: 1.349 BoxHead/loss_cls: 0.06006 BoxHead/loss_box_reg: 0.1586 Cube/loss_dims: 0.04107 Cube/loss_xy: 0.02499 Cube/loss_z: 0.04046 Cube/loss_pose: 0.218 Cube/loss_joint: 0.4258 lr: 0.000214 max_mem: 28031M
+[02/27 00:29:05] d2.utils.events INFO: eta: 0:40:05 iter: 26959 Cube/total_3D_loss: 0.6522 total_loss: 1.296 BoxHead/loss_cls: 0.06274 BoxHead/loss_box_reg: 0.1677 Cube/loss_dims: 0.04016 Cube/loss_xy: 0.02394 Cube/loss_z: 0.03998 Cube/loss_pose: 0.2123 Cube/loss_joint: 0.4158 lr: 0.000214 max_mem: 28031M
+[02/27 00:29:31] d2.utils.events INFO: eta: 0:39:35 iter: 26979 Cube/total_3D_loss: 0.6534 total_loss: 1.31 BoxHead/loss_cls: 0.05805 BoxHead/loss_box_reg: 0.161 Cube/loss_dims: 0.04217 Cube/loss_xy: 0.02403 Cube/loss_z: 0.03821 Cube/loss_pose: 0.2221 Cube/loss_joint: 0.4068 lr: 0.000214 max_mem: 28031M
+[02/27 00:29:57] d2.utils.events INFO: eta: 0:39:08 iter: 26999 Cube/total_3D_loss: 0.6652 total_loss: 1.332 BoxHead/loss_cls: 0.06188 BoxHead/loss_box_reg: 0.1635 Cube/loss_dims: 0.0419 Cube/loss_xy: 0.0239 Cube/loss_z: 0.03992 Cube/loss_pose: 0.2271 Cube/loss_joint: 0.4163 lr: 0.000214 max_mem: 28031M
+[02/27 00:30:23] d2.utils.events INFO: eta: 0:38:40 iter: 27019 Cube/total_3D_loss: 0.6787 total_loss: 1.349 BoxHead/loss_cls: 0.0633 BoxHead/loss_box_reg: 0.1663 Cube/loss_dims: 0.04071 Cube/loss_xy: 0.0238 Cube/loss_z: 0.03976 Cube/loss_pose: 0.2205 Cube/loss_joint: 0.4181 lr: 0.000214 max_mem: 28031M
+[02/27 00:30:50] d2.utils.events INFO: eta: 0:38:49 iter: 27039 Cube/total_3D_loss: 0.6465 total_loss: 1.283 BoxHead/loss_cls: 0.06248 BoxHead/loss_box_reg: 0.1607 Cube/loss_dims: 0.04113 Cube/loss_xy: 0.02457 Cube/loss_z: 0.03712 Cube/loss_pose: 0.2186 Cube/loss_joint: 0.414 lr: 0.000214 max_mem: 28031M
+[02/27 00:31:16] d2.utils.events INFO: eta: 0:37:37 iter: 27059 Cube/total_3D_loss: 0.7023 total_loss: 1.368 BoxHead/loss_cls: 0.06261 BoxHead/loss_box_reg: 0.1617 Cube/loss_dims: 0.04225 Cube/loss_xy: 0.02493 Cube/loss_z: 0.03892 Cube/loss_pose: 0.223 Cube/loss_joint: 0.4198 lr: 0.000214 max_mem: 28031M
+[02/27 00:31:42] d2.utils.events INFO: eta: 0:37:50 iter: 27079 Cube/total_3D_loss: 0.6794 total_loss: 1.35 BoxHead/loss_cls: 0.06257 BoxHead/loss_box_reg: 0.162 Cube/loss_dims: 0.04303 Cube/loss_xy: 0.02416 Cube/loss_z: 0.03963 Cube/loss_pose: 0.2262 Cube/loss_joint: 0.4172 lr: 0.000214 max_mem: 28031M
+[02/27 00:32:09] d2.utils.events INFO: eta: 0:37:35 iter: 27099 Cube/total_3D_loss: 0.6504 total_loss: 1.326 BoxHead/loss_cls: 0.0602 BoxHead/loss_box_reg: 0.1596 Cube/loss_dims: 0.04067 Cube/loss_xy: 0.02374 Cube/loss_z: 0.03872 Cube/loss_pose: 0.2148 Cube/loss_joint: 0.4199 lr: 0.000214 max_mem: 28031M
+[02/27 00:32:35] d2.utils.events INFO: eta: 0:36:52 iter: 27119 Cube/total_3D_loss: 0.6533 total_loss: 1.295 BoxHead/loss_cls: 0.05977 BoxHead/loss_box_reg: 0.1556 Cube/loss_dims: 0.041 Cube/loss_xy: 0.02406 Cube/loss_z: 0.0397 Cube/loss_pose: 0.2103 Cube/loss_joint: 0.4177 lr: 0.000214 max_mem: 28031M
+[02/27 00:33:01] d2.utils.events INFO: eta: 0:36:15 iter: 27139 Cube/total_3D_loss: 0.6722 total_loss: 1.334 BoxHead/loss_cls: 0.0614 BoxHead/loss_box_reg: 0.1621 Cube/loss_dims: 0.04187 Cube/loss_xy: 0.02481 Cube/loss_z: 0.03767 Cube/loss_pose: 0.2237 Cube/loss_joint: 0.4166 lr: 0.000214 max_mem: 28031M
+[02/27 00:33:27] d2.utils.events INFO: eta: 0:35:43 iter: 27159 Cube/total_3D_loss: 0.6557 total_loss: 1.311 BoxHead/loss_cls: 0.05995 BoxHead/loss_box_reg: 0.1572 Cube/loss_dims: 0.0416 Cube/loss_xy: 0.02429 Cube/loss_z: 0.03868 Cube/loss_pose: 0.2089 Cube/loss_joint: 0.4172 lr: 0.000214 max_mem: 28031M
+[02/27 00:33:53] d2.utils.events INFO: eta: 0:35:14 iter: 27179 Cube/total_3D_loss: 0.6443 total_loss: 1.307 BoxHead/loss_cls: 0.06078 BoxHead/loss_box_reg: 0.1597 Cube/loss_dims: 0.04059 Cube/loss_xy: 0.02388 Cube/loss_z: 0.03837 Cube/loss_pose: 0.2186 Cube/loss_joint: 0.4094 lr: 0.000214 max_mem: 28031M
+[02/27 00:34:20] d2.utils.events INFO: eta: 0:35:25 iter: 27199 Cube/total_3D_loss: 0.6592 total_loss: 1.311 BoxHead/loss_cls: 0.06075 BoxHead/loss_box_reg: 0.1527 Cube/loss_dims: 0.04272 Cube/loss_xy: 0.02382 Cube/loss_z: 0.03909 Cube/loss_pose: 0.2206 Cube/loss_joint: 0.418 lr: 0.000214 max_mem: 28031M
+[02/27 00:34:46] d2.utils.events INFO: eta: 0:34:13 iter: 27219 Cube/total_3D_loss: 0.6964 total_loss: 1.343 BoxHead/loss_cls: 0.06014 BoxHead/loss_box_reg: 0.1576 Cube/loss_dims: 0.04193 Cube/loss_xy: 0.02403 Cube/loss_z: 0.03941 Cube/loss_pose: 0.2225 Cube/loss_joint: 0.4208 lr: 0.000214 max_mem: 28031M
+[02/27 00:35:12] d2.utils.events INFO: eta: 0:33:57 iter: 27239 Cube/total_3D_loss: 0.6546 total_loss: 1.279 BoxHead/loss_cls: 0.0565 BoxHead/loss_box_reg: 0.1448 Cube/loss_dims: 0.04168 Cube/loss_xy: 0.02374 Cube/loss_z: 0.03756 Cube/loss_pose: 0.2195 Cube/loss_joint: 0.407 lr: 0.000214 max_mem: 28031M
+[02/27 00:35:38] d2.utils.events INFO: eta: 0:33:38 iter: 27259 Cube/total_3D_loss: 0.6735 total_loss: 1.314 BoxHead/loss_cls: 0.05902 BoxHead/loss_box_reg: 0.1609 Cube/loss_dims: 0.04077 Cube/loss_xy: 0.02401 Cube/loss_z: 0.04009 Cube/loss_pose: 0.2173 Cube/loss_joint: 0.4073 lr: 0.000214 max_mem: 28031M
+[02/27 00:36:04] d2.utils.events INFO: eta: 0:33:09 iter: 27279 Cube/total_3D_loss: 0.6731 total_loss: 1.344 BoxHead/loss_cls: 0.06203 BoxHead/loss_box_reg: 0.1717 Cube/loss_dims: 0.04166 Cube/loss_xy: 0.02493 Cube/loss_z: 0.03916 Cube/loss_pose: 0.2199 Cube/loss_joint: 0.4218 lr: 0.000214 max_mem: 28031M
+[02/27 00:36:31] d2.utils.events INFO: eta: 0:33:09 iter: 27299 Cube/total_3D_loss: 0.6587 total_loss: 1.297 BoxHead/loss_cls: 0.06276 BoxHead/loss_box_reg: 0.1728 Cube/loss_dims: 0.04047 Cube/loss_xy: 0.02436 Cube/loss_z: 0.04004 Cube/loss_pose: 0.2189 Cube/loss_joint: 0.4189 lr: 0.000214 max_mem: 28031M
+[02/27 00:36:57] d2.utils.events INFO: eta: 0:32:14 iter: 27319 Cube/total_3D_loss: 0.6774 total_loss: 1.349 BoxHead/loss_cls: 0.06039 BoxHead/loss_box_reg: 0.1566 Cube/loss_dims: 0.04231 Cube/loss_xy: 0.02475 Cube/loss_z: 0.03888 Cube/loss_pose: 0.2179 Cube/loss_joint: 0.4219 lr: 0.000214 max_mem: 28031M
+[02/27 00:37:23] d2.utils.events INFO: eta: 0:32:06 iter: 27339 Cube/total_3D_loss: 0.6753 total_loss: 1.304 BoxHead/loss_cls: 0.05535 BoxHead/loss_box_reg: 0.1487 Cube/loss_dims: 0.04159 Cube/loss_xy: 0.02386 Cube/loss_z: 0.03715 Cube/loss_pose: 0.2224 Cube/loss_joint: 0.4108 lr: 0.000214 max_mem: 28031M
+[02/27 00:37:50] d2.utils.events INFO: eta: 0:31:40 iter: 27359 Cube/total_3D_loss: 0.6914 total_loss: 1.359 BoxHead/loss_cls: 0.06082 BoxHead/loss_box_reg: 0.159 Cube/loss_dims: 0.04296 Cube/loss_xy: 0.02466 Cube/loss_z: 0.03823 Cube/loss_pose: 0.2259 Cube/loss_joint: 0.4223 lr: 0.000214 max_mem: 28031M
+[02/27 00:38:16] d2.utils.events INFO: eta: 0:30:43 iter: 27379 Cube/total_3D_loss: 0.6583 total_loss: 1.326 BoxHead/loss_cls: 0.06276 BoxHead/loss_box_reg: 0.1671 Cube/loss_dims: 0.04093 Cube/loss_xy: 0.02405 Cube/loss_z: 0.03876 Cube/loss_pose: 0.2155 Cube/loss_joint: 0.4176 lr: 0.000214 max_mem: 28031M
+[02/27 00:38:42] d2.utils.events INFO: eta: 0:30:26 iter: 27399 Cube/total_3D_loss: 0.6646 total_loss: 1.308 BoxHead/loss_cls: 0.05655 BoxHead/loss_box_reg: 0.1486 Cube/loss_dims: 0.04126 Cube/loss_xy: 0.02432 Cube/loss_z: 0.03798 Cube/loss_pose: 0.2183 Cube/loss_joint: 0.4186 lr: 0.000214 max_mem: 28031M
+[02/27 00:39:08] d2.utils.events INFO: eta: 0:30:02 iter: 27419 Cube/total_3D_loss: 0.6437 total_loss: 1.318 BoxHead/loss_cls: 0.06104 BoxHead/loss_box_reg: 0.1669 Cube/loss_dims: 0.04083 Cube/loss_xy: 0.02362 Cube/loss_z: 0.03755 Cube/loss_pose: 0.2169 Cube/loss_joint: 0.4081 lr: 0.000214 max_mem: 28031M
+[02/27 00:39:34] d2.utils.events INFO: eta: 0:29:37 iter: 27439 Cube/total_3D_loss: 0.6431 total_loss: 1.295 BoxHead/loss_cls: 0.057 BoxHead/loss_box_reg: 0.1499 Cube/loss_dims: 0.04207 Cube/loss_xy: 0.0235 Cube/loss_z: 0.03769 Cube/loss_pose: 0.2237 Cube/loss_joint: 0.4112 lr: 0.000214 max_mem: 28031M
+[02/27 00:40:00] d2.utils.events INFO: eta: 0:29:07 iter: 27459 Cube/total_3D_loss: 0.7024 total_loss: 1.369 BoxHead/loss_cls: 0.06427 BoxHead/loss_box_reg: 0.1704 Cube/loss_dims: 0.04181 Cube/loss_xy: 0.02528 Cube/loss_z: 0.04084 Cube/loss_pose: 0.2198 Cube/loss_joint: 0.4265 lr: 0.000214 max_mem: 28031M
+[02/27 00:40:26] d2.utils.events INFO: eta: 0:28:41 iter: 27479 Cube/total_3D_loss: 0.6634 total_loss: 1.33 BoxHead/loss_cls: 0.06384 BoxHead/loss_box_reg: 0.1691 Cube/loss_dims: 0.03995 Cube/loss_xy: 0.02416 Cube/loss_z: 0.03969 Cube/loss_pose: 0.2327 Cube/loss_joint: 0.4174 lr: 0.000214 max_mem: 28031M
+[02/27 00:40:52] d2.utils.events INFO: eta: 0:28:11 iter: 27499 Cube/total_3D_loss: 0.6521 total_loss: 1.314 BoxHead/loss_cls: 0.05658 BoxHead/loss_box_reg: 0.1524 Cube/loss_dims: 0.0416 Cube/loss_xy: 0.0232 Cube/loss_z: 0.03795 Cube/loss_pose: 0.2159 Cube/loss_joint: 0.4081 lr: 0.000214 max_mem: 28031M
+[02/27 00:41:19] d2.utils.events INFO: eta: 0:28:10 iter: 27519 Cube/total_3D_loss: 0.6746 total_loss: 1.324 BoxHead/loss_cls: 0.06118 BoxHead/loss_box_reg: 0.159 Cube/loss_dims: 0.04175 Cube/loss_xy: 0.02439 Cube/loss_z: 0.03855 Cube/loss_pose: 0.2187 Cube/loss_joint: 0.4119 lr: 0.000214 max_mem: 28031M
+[02/27 00:41:46] d2.utils.events INFO: eta: 0:28:25 iter: 27539 Cube/total_3D_loss: 0.6674 total_loss: 1.307 BoxHead/loss_cls: 0.05838 BoxHead/loss_box_reg: 0.1557 Cube/loss_dims: 0.0411 Cube/loss_xy: 0.02435 Cube/loss_z: 0.03843 Cube/loss_pose: 0.215 Cube/loss_joint: 0.4168 lr: 0.000214 max_mem: 28031M
+[02/27 00:42:12] d2.utils.events INFO: eta: 0:26:56 iter: 27559 Cube/total_3D_loss: 0.6919 total_loss: 1.348 BoxHead/loss_cls: 0.05927 BoxHead/loss_box_reg: 0.1636 Cube/loss_dims: 0.04213 Cube/loss_xy: 0.02425 Cube/loss_z: 0.03922 Cube/loss_pose: 0.2242 Cube/loss_joint: 0.4191 lr: 0.000214 max_mem: 28031M
+[02/27 00:42:38] d2.utils.events INFO: eta: 0:26:25 iter: 27579 Cube/total_3D_loss: 0.6687 total_loss: 1.32 BoxHead/loss_cls: 0.05742 BoxHead/loss_box_reg: 0.1509 Cube/loss_dims: 0.04172 Cube/loss_xy: 0.02421 Cube/loss_z: 0.03853 Cube/loss_pose: 0.2197 Cube/loss_joint: 0.4163 lr: 0.000214 max_mem: 28031M
+[02/27 00:43:04] d2.utils.events INFO: eta: 0:25:56 iter: 27599 Cube/total_3D_loss: 0.6732 total_loss: 1.312 BoxHead/loss_cls: 0.05714 BoxHead/loss_box_reg: 0.1521 Cube/loss_dims: 0.04221 Cube/loss_xy: 0.02512 Cube/loss_z: 0.03845 Cube/loss_pose: 0.2242 Cube/loss_joint: 0.4223 lr: 0.000214 max_mem: 28031M
+[02/27 00:43:30] d2.utils.events INFO: eta: 0:25:34 iter: 27619 Cube/total_3D_loss: 0.6583 total_loss: 1.31 BoxHead/loss_cls: 0.06091 BoxHead/loss_box_reg: 0.1516 Cube/loss_dims: 0.04232 Cube/loss_xy: 0.02342 Cube/loss_z: 0.03925 Cube/loss_pose: 0.2174 Cube/loss_joint: 0.4162 lr: 0.000214 max_mem: 28031M
+[02/27 00:43:56] d2.utils.events INFO: eta: 0:25:17 iter: 27639 Cube/total_3D_loss: 0.6631 total_loss: 1.313 BoxHead/loss_cls: 0.05459 BoxHead/loss_box_reg: 0.1543 Cube/loss_dims: 0.0415 Cube/loss_xy: 0.02378 Cube/loss_z: 0.03815 Cube/loss_pose: 0.2221 Cube/loss_joint: 0.4164 lr: 0.000214 max_mem: 28031M
+[02/27 00:44:22] d2.utils.events INFO: eta: 0:25:00 iter: 27659 Cube/total_3D_loss: 0.6582 total_loss: 1.356 BoxHead/loss_cls: 0.06611 BoxHead/loss_box_reg: 0.177 Cube/loss_dims: 0.04151 Cube/loss_xy: 0.02418 Cube/loss_z: 0.03933 Cube/loss_pose: 0.2168 Cube/loss_joint: 0.4185 lr: 0.000214 max_mem: 28031M
+[02/27 00:44:49] d2.utils.events INFO: eta: 0:24:32 iter: 27679 Cube/total_3D_loss: 0.6213 total_loss: 1.338 BoxHead/loss_cls: 0.06199 BoxHead/loss_box_reg: 0.1576 Cube/loss_dims: 0.03897 Cube/loss_xy: 0.02383 Cube/loss_z: 0.03871 Cube/loss_pose: 0.2123 Cube/loss_joint: 0.414 lr: 0.000214 max_mem: 28031M
+[02/27 00:45:15] d2.utils.events INFO: eta: 0:24:01 iter: 27699 Cube/total_3D_loss: 0.6737 total_loss: 1.353 BoxHead/loss_cls: 0.06332 BoxHead/loss_box_reg: 0.1635 Cube/loss_dims: 0.04212 Cube/loss_xy: 0.025 Cube/loss_z: 0.03791 Cube/loss_pose: 0.2272 Cube/loss_joint: 0.417 lr: 0.000214 max_mem: 28031M
+[02/27 00:45:41] d2.utils.events INFO: eta: 0:23:25 iter: 27719 Cube/total_3D_loss: 0.6508 total_loss: 1.316 BoxHead/loss_cls: 0.05965 BoxHead/loss_box_reg: 0.1601 Cube/loss_dims: 0.04178 Cube/loss_xy: 0.02382 Cube/loss_z: 0.03996 Cube/loss_pose: 0.2272 Cube/loss_joint: 0.416 lr: 0.000214 max_mem: 28031M
+[02/27 00:46:08] d2.utils.events INFO: eta: 0:23:58 iter: 27739 Cube/total_3D_loss: 0.6366 total_loss: 1.276 BoxHead/loss_cls: 0.05294 BoxHead/loss_box_reg: 0.1474 Cube/loss_dims: 0.04095 Cube/loss_xy: 0.02327 Cube/loss_z: 0.03778 Cube/loss_pose: 0.2126 Cube/loss_joint: 0.4154 lr: 0.000214 max_mem: 28031M
+[02/27 00:46:35] d2.utils.events INFO: eta: 0:23:04 iter: 27759 Cube/total_3D_loss: 0.6641 total_loss: 1.319 BoxHead/loss_cls: 0.05602 BoxHead/loss_box_reg: 0.1449 Cube/loss_dims: 0.04067 Cube/loss_xy: 0.02411 Cube/loss_z: 0.03876 Cube/loss_pose: 0.2215 Cube/loss_joint: 0.4151 lr: 0.000214 max_mem: 28031M
+[02/27 00:47:01] d2.utils.events INFO: eta: 0:21:59 iter: 27779 Cube/total_3D_loss: 0.6388 total_loss: 1.307 BoxHead/loss_cls: 0.05744 BoxHead/loss_box_reg: 0.1532 Cube/loss_dims: 0.04178 Cube/loss_xy: 0.02371 Cube/loss_z: 0.03666 Cube/loss_pose: 0.2137 Cube/loss_joint: 0.4088 lr: 0.000214 max_mem: 28031M
+[02/27 00:47:27] d2.utils.events INFO: eta: 0:21:45 iter: 27799 Cube/total_3D_loss: 0.6614 total_loss: 1.327 BoxHead/loss_cls: 0.06147 BoxHead/loss_box_reg: 0.1639 Cube/loss_dims: 0.04121 Cube/loss_xy: 0.02445 Cube/loss_z: 0.03998 Cube/loss_pose: 0.2176 Cube/loss_joint: 0.42 lr: 0.000214 max_mem: 28031M
+[02/27 00:47:53] d2.utils.events INFO: eta: 0:21:39 iter: 27819 Cube/total_3D_loss: 0.6572 total_loss: 1.313 BoxHead/loss_cls: 0.06087 BoxHead/loss_box_reg: 0.1585 Cube/loss_dims: 0.04265 Cube/loss_xy: 0.02435 Cube/loss_z: 0.0375 Cube/loss_pose: 0.2289 Cube/loss_joint: 0.4094 lr: 0.000214 max_mem: 28031M
+[02/27 00:48:19] d2.utils.events INFO: eta: 0:20:44 iter: 27839 Cube/total_3D_loss: 0.6602 total_loss: 1.318 BoxHead/loss_cls: 0.06098 BoxHead/loss_box_reg: 0.1534 Cube/loss_dims: 0.04107 Cube/loss_xy: 0.02418 Cube/loss_z: 0.03876 Cube/loss_pose: 0.2212 Cube/loss_joint: 0.4136 lr: 0.000214 max_mem: 28031M
+[02/27 00:48:45] d2.utils.events INFO: eta: 0:20:23 iter: 27859 Cube/total_3D_loss: 0.6564 total_loss: 1.313 BoxHead/loss_cls: 0.06056 BoxHead/loss_box_reg: 0.1514 Cube/loss_dims: 0.04196 Cube/loss_xy: 0.02357 Cube/loss_z: 0.03861 Cube/loss_pose: 0.2182 Cube/loss_joint: 0.4136 lr: 0.000214 max_mem: 28031M
+[02/27 00:49:11] d2.utils.events INFO: eta: 0:20:03 iter: 27879 Cube/total_3D_loss: 0.6832 total_loss: 1.337 BoxHead/loss_cls: 0.06481 BoxHead/loss_box_reg: 0.1593 Cube/loss_dims: 0.042 Cube/loss_xy: 0.02438 Cube/loss_z: 0.04027 Cube/loss_pose: 0.2138 Cube/loss_joint: 0.4175 lr: 0.000214 max_mem: 28031M
+[02/27 00:49:37] d2.utils.events INFO: eta: 0:19:36 iter: 27899 Cube/total_3D_loss: 0.6601 total_loss: 1.323 BoxHead/loss_cls: 0.05943 BoxHead/loss_box_reg: 0.1622 Cube/loss_dims: 0.04026 Cube/loss_xy: 0.0242 Cube/loss_z: 0.04001 Cube/loss_pose: 0.2178 Cube/loss_joint: 0.4184 lr: 0.000214 max_mem: 28031M
+[02/27 00:50:04] d2.utils.events INFO: eta: 0:19:08 iter: 27919 Cube/total_3D_loss: 0.65 total_loss: 1.343 BoxHead/loss_cls: 0.06543 BoxHead/loss_box_reg: 0.173 Cube/loss_dims: 0.04078 Cube/loss_xy: 0.02436 Cube/loss_z: 0.0384 Cube/loss_pose: 0.2098 Cube/loss_joint: 0.4112 lr: 0.000214 max_mem: 28031M
+[02/27 00:50:30] d2.utils.events INFO: eta: 0:18:43 iter: 27939 Cube/total_3D_loss: 0.6641 total_loss: 1.313 BoxHead/loss_cls: 0.06019 BoxHead/loss_box_reg: 0.1633 Cube/loss_dims: 0.04158 Cube/loss_xy: 0.02432 Cube/loss_z: 0.04029 Cube/loss_pose: 0.2189 Cube/loss_joint: 0.4167 lr: 0.000214 max_mem: 28031M
+[02/27 00:50:56] d2.utils.events INFO: eta: 0:18:32 iter: 27959 Cube/total_3D_loss: 0.6502 total_loss: 1.296 BoxHead/loss_cls: 0.06055 BoxHead/loss_box_reg: 0.1553 Cube/loss_dims: 0.04118 Cube/loss_xy: 0.02357 Cube/loss_z: 0.03808 Cube/loss_pose: 0.2164 Cube/loss_joint: 0.4075 lr: 0.000214 max_mem: 28031M
+[02/27 00:51:22] d2.utils.events INFO: eta: 0:17:51 iter: 27979 Cube/total_3D_loss: 0.6792 total_loss: 1.308 BoxHead/loss_cls: 0.05833 BoxHead/loss_box_reg: 0.1496 Cube/loss_dims: 0.04139 Cube/loss_xy: 0.02467 Cube/loss_z: 0.03961 Cube/loss_pose: 0.2213 Cube/loss_joint: 0.4209 lr: 0.000214 max_mem: 28031M
+[02/27 00:51:49] d2.utils.events INFO: eta: 0:17:28 iter: 27999 Cube/total_3D_loss: 0.6625 total_loss: 1.313 BoxHead/loss_cls: 0.05769 BoxHead/loss_box_reg: 0.1543 Cube/loss_dims: 0.04241 Cube/loss_xy: 0.0239 Cube/loss_z: 0.03928 Cube/loss_pose: 0.2179 Cube/loss_joint: 0.4197 lr: 0.000214 max_mem: 28031M
+[02/27 00:52:15] d2.utils.events INFO: eta: 0:17:22 iter: 28019 Cube/total_3D_loss: 0.6496 total_loss: 1.308 BoxHead/loss_cls: 0.05737 BoxHead/loss_box_reg: 0.1484 Cube/loss_dims: 0.04253 Cube/loss_xy: 0.02358 Cube/loss_z: 0.03767 Cube/loss_pose: 0.2215 Cube/loss_joint: 0.4123 lr: 0.000214 max_mem: 28031M
+[02/27 00:52:41] d2.utils.events INFO: eta: 0:16:26 iter: 28039 Cube/total_3D_loss: 0.6796 total_loss: 1.336 BoxHead/loss_cls: 0.06286 BoxHead/loss_box_reg: 0.1669 Cube/loss_dims: 0.04191 Cube/loss_xy: 0.02519 Cube/loss_z: 0.0386 Cube/loss_pose: 0.2266 Cube/loss_joint: 0.4206 lr: 0.000214 max_mem: 28031M
+[02/27 00:53:07] d2.utils.events INFO: eta: 0:16:02 iter: 28059 Cube/total_3D_loss: 0.6325 total_loss: 1.298 BoxHead/loss_cls: 0.05917 BoxHead/loss_box_reg: 0.1543 Cube/loss_dims: 0.04001 Cube/loss_xy: 0.02435 Cube/loss_z: 0.03843 Cube/loss_pose: 0.2102 Cube/loss_joint: 0.4126 lr: 0.000214 max_mem: 28031M
+[02/27 00:53:33] d2.utils.events INFO: eta: 0:15:41 iter: 28079 Cube/total_3D_loss: 0.654 total_loss: 1.303 BoxHead/loss_cls: 0.0607 BoxHead/loss_box_reg: 0.1533 Cube/loss_dims: 0.04158 Cube/loss_xy: 0.02352 Cube/loss_z: 0.0385 Cube/loss_pose: 0.2234 Cube/loss_joint: 0.4141 lr: 0.000214 max_mem: 28031M
+[02/27 00:53:59] d2.utils.events INFO: eta: 0:15:10 iter: 28099 Cube/total_3D_loss: 0.6489 total_loss: 1.309 BoxHead/loss_cls: 0.05808 BoxHead/loss_box_reg: 0.1628 Cube/loss_dims: 0.04037 Cube/loss_xy: 0.02436 Cube/loss_z: 0.04047 Cube/loss_pose: 0.2161 Cube/loss_joint: 0.4179 lr: 0.000214 max_mem: 28031M
+[02/27 00:54:31] d2.utils.events INFO: eta: 0:18:06 iter: 28119 Cube/total_3D_loss: 0.6721 total_loss: 1.34 BoxHead/loss_cls: 0.05992 BoxHead/loss_box_reg: 0.1594 Cube/loss_dims: 0.04142 Cube/loss_xy: 0.02435 Cube/loss_z: 0.03897 Cube/loss_pose: 0.2298 Cube/loss_joint: 0.4189 lr: 0.000214 max_mem: 28031M
+[02/27 00:54:58] d2.utils.events INFO: eta: 0:14:38 iter: 28139 Cube/total_3D_loss: 0.6682 total_loss: 1.305 BoxHead/loss_cls: 0.0607 BoxHead/loss_box_reg: 0.1677 Cube/loss_dims: 0.04233 Cube/loss_xy: 0.02423 Cube/loss_z: 0.03928 Cube/loss_pose: 0.2121 Cube/loss_joint: 0.4136 lr: 0.000214 max_mem: 28031M
+[02/27 00:55:24] d2.utils.events INFO: eta: 0:14:09 iter: 28159 Cube/total_3D_loss: 0.6412 total_loss: 1.309 BoxHead/loss_cls: 0.058 BoxHead/loss_box_reg: 0.147 Cube/loss_dims: 0.04069 Cube/loss_xy: 0.02436 Cube/loss_z: 0.03932 Cube/loss_pose: 0.2134 Cube/loss_joint: 0.4105 lr: 0.000214 max_mem: 28031M
+[02/27 00:55:51] d2.utils.events INFO: eta: 0:13:39 iter: 28179 Cube/total_3D_loss: 0.6734 total_loss: 1.322 BoxHead/loss_cls: 0.06024 BoxHead/loss_box_reg: 0.1557 Cube/loss_dims: 0.04325 Cube/loss_xy: 0.02428 Cube/loss_z: 0.0395 Cube/loss_pose: 0.2228 Cube/loss_joint: 0.4178 lr: 0.000214 max_mem: 28031M
+[02/27 00:56:17] d2.utils.events INFO: eta: 0:13:00 iter: 28199 Cube/total_3D_loss: 0.6418 total_loss: 1.293 BoxHead/loss_cls: 0.05998 BoxHead/loss_box_reg: 0.16 Cube/loss_dims: 0.04102 Cube/loss_xy: 0.02465 Cube/loss_z: 0.03915 Cube/loss_pose: 0.2123 Cube/loss_joint: 0.4198 lr: 0.000214 max_mem: 28031M
+[02/27 00:56:43] d2.utils.events INFO: eta: 0:12:38 iter: 28219 Cube/total_3D_loss: 0.6486 total_loss: 1.293 BoxHead/loss_cls: 0.06022 BoxHead/loss_box_reg: 0.1541 Cube/loss_dims: 0.04089 Cube/loss_xy: 0.02386 Cube/loss_z: 0.03798 Cube/loss_pose: 0.2175 Cube/loss_joint: 0.4178 lr: 0.000214 max_mem: 28031M
+[02/27 00:57:09] d2.utils.events INFO: eta: 0:12:08 iter: 28239 Cube/total_3D_loss: 0.6621 total_loss: 1.306 BoxHead/loss_cls: 0.05937 BoxHead/loss_box_reg: 0.1519 Cube/loss_dims: 0.04151 Cube/loss_xy: 0.02355 Cube/loss_z: 0.03795 Cube/loss_pose: 0.2122 Cube/loss_joint: 0.4115 lr: 0.000214 max_mem: 28031M
+[02/27 00:57:35] d2.utils.events INFO: eta: 0:11:48 iter: 28259 Cube/total_3D_loss: 0.6624 total_loss: 1.326 BoxHead/loss_cls: 0.05562 BoxHead/loss_box_reg: 0.1606 Cube/loss_dims: 0.04145 Cube/loss_xy: 0.02385 Cube/loss_z: 0.0381 Cube/loss_pose: 0.2196 Cube/loss_joint: 0.4162 lr: 0.000214 max_mem: 28031M
+[02/27 00:58:02] d2.utils.events INFO: eta: 0:11:20 iter: 28279 Cube/total_3D_loss: 0.6513 total_loss: 1.318 BoxHead/loss_cls: 0.05636 BoxHead/loss_box_reg: 0.1545 Cube/loss_dims: 0.04113 Cube/loss_xy: 0.02446 Cube/loss_z: 0.0396 Cube/loss_pose: 0.2111 Cube/loss_joint: 0.4241 lr: 0.000214 max_mem: 28031M
+[02/27 00:58:28] d2.utils.events INFO: eta: 0:11:02 iter: 28299 Cube/total_3D_loss: 0.6581 total_loss: 1.309 BoxHead/loss_cls: 0.06058 BoxHead/loss_box_reg: 0.16 Cube/loss_dims: 0.04158 Cube/loss_xy: 0.02336 Cube/loss_z: 0.03742 Cube/loss_pose: 0.2185 Cube/loss_joint: 0.4059 lr: 0.000214 max_mem: 28031M
+[02/27 00:58:54] d2.utils.events INFO: eta: 0:10:30 iter: 28319 Cube/total_3D_loss: 0.6671 total_loss: 1.329 BoxHead/loss_cls: 0.06018 BoxHead/loss_box_reg: 0.1577 Cube/loss_dims: 0.04125 Cube/loss_xy: 0.02423 Cube/loss_z: 0.03882 Cube/loss_pose: 0.2241 Cube/loss_joint: 0.4147 lr: 0.000214 max_mem: 28031M
+[02/27 00:59:20] d2.utils.events INFO: eta: 0:09:59 iter: 28339 Cube/total_3D_loss: 0.6735 total_loss: 1.325 BoxHead/loss_cls: 0.05757 BoxHead/loss_box_reg: 0.1573 Cube/loss_dims: 0.04114 Cube/loss_xy: 0.02368 Cube/loss_z: 0.03864 Cube/loss_pose: 0.2186 Cube/loss_joint: 0.4113 lr: 0.000214 max_mem: 28031M
+[02/27 00:59:46] d2.utils.events INFO: eta: 0:09:33 iter: 28359 Cube/total_3D_loss: 0.6687 total_loss: 1.328 BoxHead/loss_cls: 0.06409 BoxHead/loss_box_reg: 0.1611 Cube/loss_dims: 0.04174 Cube/loss_xy: 0.02491 Cube/loss_z: 0.03997 Cube/loss_pose: 0.2188 Cube/loss_joint: 0.4188 lr: 0.000214 max_mem: 28031M
+[02/27 01:00:14] d2.utils.events INFO: eta: 0:09:32 iter: 28379 Cube/total_3D_loss: 0.6669 total_loss: 1.338 BoxHead/loss_cls: 0.05952 BoxHead/loss_box_reg: 0.1611 Cube/loss_dims: 0.04172 Cube/loss_xy: 0.02459 Cube/loss_z: 0.03809 Cube/loss_pose: 0.2207 Cube/loss_joint: 0.4164 lr: 0.000214 max_mem: 28031M
+[02/27 01:00:40] d2.utils.events INFO: eta: 0:08:41 iter: 28399 Cube/total_3D_loss: 0.6862 total_loss: 1.352 BoxHead/loss_cls: 0.06078 BoxHead/loss_box_reg: 0.1634 Cube/loss_dims: 0.04259 Cube/loss_xy: 0.02485 Cube/loss_z: 0.04108 Cube/loss_pose: 0.2186 Cube/loss_joint: 0.4264 lr: 0.000214 max_mem: 28031M
+[02/27 01:01:06] d2.utils.events INFO: eta: 0:08:12 iter: 28419 Cube/total_3D_loss: 0.6811 total_loss: 1.362 BoxHead/loss_cls: 0.06056 BoxHead/loss_box_reg: 0.1664 Cube/loss_dims: 0.04254 Cube/loss_xy: 0.02446 Cube/loss_z: 0.04024 Cube/loss_pose: 0.228 Cube/loss_joint: 0.4237 lr: 0.000214 max_mem: 28031M
+[02/27 01:01:32] d2.utils.events INFO: eta: 0:07:48 iter: 28439 Cube/total_3D_loss: 0.6677 total_loss: 1.347 BoxHead/loss_cls: 0.06104 BoxHead/loss_box_reg: 0.1583 Cube/loss_dims: 0.04283 Cube/loss_xy: 0.02469 Cube/loss_z: 0.03887 Cube/loss_pose: 0.2216 Cube/loss_joint: 0.424 lr: 0.000214 max_mem: 28031M
+[02/27 01:01:58] d2.utils.events INFO: eta: 0:07:31 iter: 28459 Cube/total_3D_loss: 0.6489 total_loss: 1.313 BoxHead/loss_cls: 0.05875 BoxHead/loss_box_reg: 0.1514 Cube/loss_dims: 0.04173 Cube/loss_xy: 0.02368 Cube/loss_z: 0.03863 Cube/loss_pose: 0.2194 Cube/loss_joint: 0.4056 lr: 0.000214 max_mem: 28031M
+[02/27 01:02:24] d2.utils.events INFO: eta: 0:06:56 iter: 28479 Cube/total_3D_loss: 0.6584 total_loss: 1.319 BoxHead/loss_cls: 0.06141 BoxHead/loss_box_reg: 0.1612 Cube/loss_dims: 0.04071 Cube/loss_xy: 0.02446 Cube/loss_z: 0.03827 Cube/loss_pose: 0.2131 Cube/loss_joint: 0.4154 lr: 0.000214 max_mem: 28031M
+[02/27 01:02:50] d2.utils.events INFO: eta: 0:06:31 iter: 28499 Cube/total_3D_loss: 0.6416 total_loss: 1.315 BoxHead/loss_cls: 0.06056 BoxHead/loss_box_reg: 0.1649 Cube/loss_dims: 0.04074 Cube/loss_xy: 0.024 Cube/loss_z: 0.03902 Cube/loss_pose: 0.2126 Cube/loss_joint: 0.4155 lr: 0.000214 max_mem: 28031M
+[02/27 01:03:17] d2.utils.events INFO: eta: 0:06:06 iter: 28519 Cube/total_3D_loss: 0.6587 total_loss: 1.333 BoxHead/loss_cls: 0.06021 BoxHead/loss_box_reg: 0.1578 Cube/loss_dims: 0.04179 Cube/loss_xy: 0.02381 Cube/loss_z: 0.03982 Cube/loss_pose: 0.2158 Cube/loss_joint: 0.4162 lr: 0.000214 max_mem: 28031M
+[02/27 01:03:43] d2.utils.events INFO: eta: 0:05:40 iter: 28539 Cube/total_3D_loss: 0.6663 total_loss: 1.337 BoxHead/loss_cls: 0.05671 BoxHead/loss_box_reg: 0.1578 Cube/loss_dims: 0.04189 Cube/loss_xy: 0.02407 Cube/loss_z: 0.03861 Cube/loss_pose: 0.2243 Cube/loss_joint: 0.4061 lr: 0.000214 max_mem: 28031M
+[02/27 01:04:09] d2.utils.events INFO: eta: 0:05:10 iter: 28559 Cube/total_3D_loss: 0.6379 total_loss: 1.281 BoxHead/loss_cls: 0.0609 BoxHead/loss_box_reg: 0.1513 Cube/loss_dims: 0.04084 Cube/loss_xy: 0.02346 Cube/loss_z: 0.03777 Cube/loss_pose: 0.217 Cube/loss_joint: 0.402 lr: 0.000214 max_mem: 28031M
+[02/27 01:04:35] d2.utils.events INFO: eta: 0:04:47 iter: 28579 Cube/total_3D_loss: 0.6686 total_loss: 1.319 BoxHead/loss_cls: 0.06244 BoxHead/loss_box_reg: 0.1593 Cube/loss_dims: 0.04135 Cube/loss_xy: 0.0246 Cube/loss_z: 0.03922 Cube/loss_pose: 0.2214 Cube/loss_joint: 0.4206 lr: 0.000214 max_mem: 28031M
+[02/27 01:05:01] d2.utils.events INFO: eta: 0:04:23 iter: 28599 Cube/total_3D_loss: 0.6457 total_loss: 1.296 BoxHead/loss_cls: 0.05849 BoxHead/loss_box_reg: 0.1586 Cube/loss_dims: 0.03946 Cube/loss_xy: 0.0236 Cube/loss_z: 0.0383 Cube/loss_pose: 0.2129 Cube/loss_joint: 0.4082 lr: 0.000214 max_mem: 28031M
+[02/27 01:05:28] d2.utils.events INFO: eta: 0:03:58 iter: 28619 Cube/total_3D_loss: 0.6643 total_loss: 1.338 BoxHead/loss_cls: 0.06046 BoxHead/loss_box_reg: 0.1647 Cube/loss_dims: 0.04095 Cube/loss_xy: 0.0245 Cube/loss_z: 0.03894 Cube/loss_pose: 0.2126 Cube/loss_joint: 0.4152 lr: 0.000214 max_mem: 28031M
+[02/27 01:05:54] d2.utils.events INFO: eta: 0:03:29 iter: 28639 Cube/total_3D_loss: 0.6638 total_loss: 1.334 BoxHead/loss_cls: 0.06099 BoxHead/loss_box_reg: 0.1556 Cube/loss_dims: 0.04092 Cube/loss_xy: 0.02428 Cube/loss_z: 0.0395 Cube/loss_pose: 0.2202 Cube/loss_joint: 0.4166 lr: 0.000214 max_mem: 28031M
+[02/27 01:06:20] d2.utils.events INFO: eta: 0:03:01 iter: 28659 Cube/total_3D_loss: 0.6584 total_loss: 1.31 BoxHead/loss_cls: 0.05884 BoxHead/loss_box_reg: 0.1512 Cube/loss_dims: 0.04091 Cube/loss_xy: 0.02437 Cube/loss_z: 0.0388 Cube/loss_pose: 0.2233 Cube/loss_joint: 0.4117 lr: 0.000214 max_mem: 28031M
+[02/27 01:06:46] d2.utils.events INFO: eta: 0:02:37 iter: 28679 Cube/total_3D_loss: 0.6735 total_loss: 1.352 BoxHead/loss_cls: 0.06498 BoxHead/loss_box_reg: 0.168 Cube/loss_dims: 0.04207 Cube/loss_xy: 0.02488 Cube/loss_z: 0.04067 Cube/loss_pose: 0.2189 Cube/loss_joint: 0.4269 lr: 0.000214 max_mem: 28031M
+[02/27 01:07:13] d2.utils.events INFO: eta: 0:02:11 iter: 28699 Cube/total_3D_loss: 0.6363 total_loss: 1.282 BoxHead/loss_cls: 0.05575 BoxHead/loss_box_reg: 0.1569 Cube/loss_dims: 0.04032 Cube/loss_xy: 0.02391 Cube/loss_z: 0.03699 Cube/loss_pose: 0.2166 Cube/loss_joint: 0.4016 lr: 0.000214 max_mem: 28031M
+[02/27 01:07:39] d2.utils.events INFO: eta: 0:01:44 iter: 28719 Cube/total_3D_loss: 0.6606 total_loss: 1.334 BoxHead/loss_cls: 0.06057 BoxHead/loss_box_reg: 0.1635 Cube/loss_dims: 0.04215 Cube/loss_xy: 0.0241 Cube/loss_z: 0.03866 Cube/loss_pose: 0.2179 Cube/loss_joint: 0.4176 lr: 0.000214 max_mem: 28031M
+[02/27 01:08:05] d2.utils.events INFO: eta: 0:01:18 iter: 28739 Cube/total_3D_loss: 0.6708 total_loss: 1.326 BoxHead/loss_cls: 0.05814 BoxHead/loss_box_reg: 0.1558 Cube/loss_dims: 0.04122 Cube/loss_xy: 0.02385 Cube/loss_z: 0.03846 Cube/loss_pose: 0.2246 Cube/loss_joint: 0.4138 lr: 0.000214 max_mem: 28031M
+[02/27 01:08:31] d2.utils.events INFO: eta: 0:00:52 iter: 28759 Cube/total_3D_loss: 0.6645 total_loss: 1.31 BoxHead/loss_cls: 0.05934 BoxHead/loss_box_reg: 0.1502 Cube/loss_dims: 0.04186 Cube/loss_xy: 0.02439 Cube/loss_z: 0.0377 Cube/loss_pose: 0.226 Cube/loss_joint: 0.4131 lr: 0.000214 max_mem: 28031M
+[02/27 01:08:57] d2.utils.events INFO: eta: 0:00:26 iter: 28779 Cube/total_3D_loss: 0.668 total_loss: 1.321 BoxHead/loss_cls: 0.05967 BoxHead/loss_box_reg: 0.1525 Cube/loss_dims: 0.04237 Cube/loss_xy: 0.02387 Cube/loss_z: 0.03981 Cube/loss_pose: 0.2228 Cube/loss_joint: 0.4162 lr: 0.000214 max_mem: 28031M
+[02/27 01:09:24] d2.utils.events INFO: eta: 0:00:00 iter: 28799 Cube/total_3D_loss: 0.6487 total_loss: 1.306 BoxHead/loss_cls: 0.05699 BoxHead/loss_box_reg: 0.1577 Cube/loss_dims: 0.04053 Cube/loss_xy: 0.02454 Cube/loss_z: 0.03929 Cube/loss_pose: 0.2099 Cube/loss_joint: 0.422 lr: 0.000214 max_mem: 28031M
+[02/27 01:09:24] fvcore.common.checkpoint INFO: Saving checkpoint to output/Baseline_sgd/model_final.pth
+[02/27 01:09:32] cubercnn.data.datasets INFO: Loading datasets/Omni3D/SUNRGBD_test.json takes 1.48 seconds.
+[02/27 01:09:32] cubercnn.data.datasets INFO: Loaded 5050 images in Omni3D format from datasets/Omni3D/SUNRGBD_test.json
+[02/27 01:09:37] cubercnn.data.datasets INFO: Filtered out 0/5050 images without valid annotations
+[02/27 01:09:37] d2.data.dataset_mapper INFO: [DatasetMapper] Augmentations used in inference: [ResizeShortestEdge(short_edge_length=(512, 512), max_size=4096, sample_style='choice')]
+[02/27 01:09:37] d2.data.common INFO: Serializing the dataset using:
+[02/27 01:09:37] d2.data.common INFO: Serializing 5050 elements to byte tensors and concatenating them all ...
+[02/27 01:09:37] d2.data.common INFO: Serialized dataset takes 20.13 MiB
+[02/27 01:09:37] cubercnn.evaluation.omni3d_evaluation INFO: Start inference on 5050 batches
+[02/27 01:09:38] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 11/5050. Dataloading: 0.0004 s/iter. Inference: 0.0259 s/iter. Eval: 0.0008 s/iter. Total: 0.0271 s/iter. ETA=0:02:16
+[02/27 01:09:43] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 215/5050. Dataloading: 0.0007 s/iter. Inference: 0.0230 s/iter. Eval: 0.0008 s/iter. Total: 0.0246 s/iter. ETA=0:01:59
+[02/27 01:09:48] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 423/5050. Dataloading: 0.0008 s/iter. Inference: 0.0227 s/iter. Eval: 0.0008 s/iter. Total: 0.0243 s/iter. ETA=0:01:52
+[02/27 01:09:53] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 636/5050. Dataloading: 0.0008 s/iter. Inference: 0.0225 s/iter. Eval: 0.0008 s/iter. Total: 0.0241 s/iter. ETA=0:01:46
+[02/27 01:09:58] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 849/5050. Dataloading: 0.0007 s/iter. Inference: 0.0223 s/iter. Eval: 0.0008 s/iter. Total: 0.0239 s/iter. ETA=0:01:40
+[02/27 01:10:03] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 1062/5050. Dataloading: 0.0007 s/iter. Inference: 0.0223 s/iter. Eval: 0.0008 s/iter. Total: 0.0239 s/iter. ETA=0:01:35
+[02/27 01:10:08] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 1273/5050. Dataloading: 0.0008 s/iter. Inference: 0.0222 s/iter. Eval: 0.0008 s/iter. Total: 0.0239 s/iter. ETA=0:01:30
+[02/27 01:10:13] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 1486/5050. Dataloading: 0.0008 s/iter. Inference: 0.0222 s/iter. Eval: 0.0008 s/iter. Total: 0.0238 s/iter. ETA=0:01:24
+[02/27 01:10:18] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 1700/5050. Dataloading: 0.0008 s/iter. Inference: 0.0222 s/iter. Eval: 0.0008 s/iter. Total: 0.0238 s/iter. ETA=0:01:19
+[02/27 01:10:23] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 1916/5050. Dataloading: 0.0007 s/iter. Inference: 0.0221 s/iter. Eval: 0.0008 s/iter. Total: 0.0237 s/iter. ETA=0:01:14
+[02/27 01:10:28] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 2104/5050. Dataloading: 0.0007 s/iter. Inference: 0.0221 s/iter. Eval: 0.0012 s/iter. Total: 0.0241 s/iter. ETA=0:01:10
+[02/27 01:10:33] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 2317/5050. Dataloading: 0.0007 s/iter. Inference: 0.0221 s/iter. Eval: 0.0012 s/iter. Total: 0.0240 s/iter. ETA=0:01:05
+[02/27 01:10:38] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 2535/5050. Dataloading: 0.0007 s/iter. Inference: 0.0220 s/iter. Eval: 0.0011 s/iter. Total: 0.0239 s/iter. ETA=0:01:00
+[02/27 01:10:43] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 2754/5050. Dataloading: 0.0007 s/iter. Inference: 0.0220 s/iter. Eval: 0.0011 s/iter. Total: 0.0238 s/iter. ETA=0:00:54
+[02/27 01:10:48] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 2974/5050. Dataloading: 0.0007 s/iter. Inference: 0.0219 s/iter. Eval: 0.0011 s/iter. Total: 0.0238 s/iter. ETA=0:00:49
+[02/27 01:10:53] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 3193/5050. Dataloading: 0.0007 s/iter. Inference: 0.0219 s/iter. Eval: 0.0010 s/iter. Total: 0.0237 s/iter. ETA=0:00:44
+[02/27 01:10:58] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 3411/5050. Dataloading: 0.0007 s/iter. Inference: 0.0219 s/iter. Eval: 0.0010 s/iter. Total: 0.0237 s/iter. ETA=0:00:38
+[02/27 01:11:03] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 3629/5050. Dataloading: 0.0007 s/iter. Inference: 0.0219 s/iter. Eval: 0.0010 s/iter. Total: 0.0236 s/iter. ETA=0:00:33
+[02/27 01:11:08] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 3848/5050. Dataloading: 0.0007 s/iter. Inference: 0.0218 s/iter. Eval: 0.0010 s/iter. Total: 0.0236 s/iter. ETA=0:00:28
+[02/27 01:11:13] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 4066/5050. Dataloading: 0.0007 s/iter. Inference: 0.0218 s/iter. Eval: 0.0010 s/iter. Total: 0.0235 s/iter. ETA=0:00:23
+[02/27 01:11:18] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 4284/5050. Dataloading: 0.0007 s/iter. Inference: 0.0218 s/iter. Eval: 0.0010 s/iter. Total: 0.0235 s/iter. ETA=0:00:18
+[02/27 01:11:23] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 4463/5050. Dataloading: 0.0007 s/iter. Inference: 0.0220 s/iter. Eval: 0.0010 s/iter. Total: 0.0237 s/iter. ETA=0:00:13
+[02/27 01:11:28] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 4680/5050. Dataloading: 0.0007 s/iter. Inference: 0.0220 s/iter. Eval: 0.0009 s/iter. Total: 0.0237 s/iter. ETA=0:00:08
+[02/27 01:11:33] cubercnn.evaluation.omni3d_evaluation INFO: Inference done 4898/5050. Dataloading: 0.0007 s/iter. Inference: 0.0220 s/iter. Eval: 0.0009 s/iter. Total: 0.0236 s/iter. ETA=0:00:03
+[02/27 01:11:37] cubercnn.evaluation.omni3d_evaluation INFO: Total inference time: 0:01:59.202128 (0.023628 s / iter per device, on 1 devices)
+[02/27 01:11:37] cubercnn.evaluation.omni3d_evaluation INFO: Total inference pure compute time: 0:01:50 (0.021944 s / iter per device, on 1 devices)
+[02/27 01:11:42] cubercnn.evaluation.omni3d_evaluation INFO: Preparing results for COCO format ...
+[02/27 01:11:42] cubercnn.evaluation.omni3d_evaluation INFO: Saving results to output/Baseline_sgd/inference/iter_final/SUNRGBD_test/omni_instances_results.json
+[02/27 01:11:44] cubercnn.evaluation.omni3d_evaluation INFO: Evaluating predictions with official COCO API...
+[02/27 01:12:27] cubercnn.evaluation.omni3d_evaluation INFO: Evaluation results for bbox in 2D mode:
+| AP | AP50 | AP75 | AP95 | APs | APm | APl |
+|:------:|:------:|:------:|:------:|:-----:|:-----:|:------:|
+| 16.508 | 31.799 | 15.493 | 0.041 | 0.000 | 3.604 | 17.549 |
+[02/27 01:12:27] cubercnn.evaluation.omni3d_evaluation INFO: Per-category bbox AP in 2D mode:
+| category | AP | category | AP | category | AP |
+|:-------------|:-------|:------------|:-------|:-----------|:-------|
+| bicycle | 14.929 | books | 0.929 | bottle | 2.954 |
+| chair | 45.937 | cup | 1.583 | laptop | 9.308 |
+| shoes | 0.034 | towel | 5.210 | blinds | 13.973 |
+| window | 0.264 | lamp | 24.808 | shelves | 5.687 |
+| mirror | 5.096 | sink | 21.150 | cabinet | 16.369 |
+| bathtub | 38.699 | door | 1.663 | toilet | 50.041 |
+| desk | 13.372 | box | 4.014 | bookcase | 24.159 |
+| picture | 1.997 | table | 34.598 | counter | 18.574 |
+| bed | 49.485 | night stand | 35.597 | pillow | 13.491 |
+| sofa | 49.235 | television | 23.282 | floor mat | 8.713 |
+| curtain | 12.511 | clothes | 0.604 | stationery | 2.604 |
+| refrigerator | 23.442 | bin | 32.478 | stove | 12.030 |
+| oven | 5.256 | machine | 3.207 | | |
+[02/27 01:12:27] cubercnn.evaluation.omni3d_evaluation INFO: Evaluation results for bbox in 3D mode:
+| AP | AP15 | AP25 | AP50 | APn | APm | APf |
+|:------:|:------:|:------:|:------:|:------:|:-----:|:-----:|
+| 15.079 | 21.345 | 16.226 | 4.561 | 15.079 | nan | nan |
+[02/27 01:12:27] cubercnn.evaluation.omni3d_evaluation INFO: Some metrics cannot be computed and is shown as NaN.
+[02/27 01:12:27] cubercnn.evaluation.omni3d_evaluation INFO: Per-category bbox AP in 3D mode:
+| category | AP | category | AP | category | AP |
+|:-------------|:-------|:------------|:-------|:-----------|:-------|
+| bicycle | 14.307 | books | 0.600 | bottle | 0.440 |
+| chair | 53.491 | cup | 1.270 | laptop | 8.059 |
+| shoes | 0.007 | towel | 1.553 | blinds | 0.505 |
+| window | 0.000 | lamp | 7.677 | shelves | 3.074 |
+| mirror | 0.401 | sink | 27.422 | cabinet | 14.088 |
+| bathtub | 38.296 | door | 0.478 | toilet | 65.496 |
+| desk | 19.174 | box | 2.589 | bookcase | 11.937 |
+| picture | 0.027 | table | 39.777 | counter | 22.378 |
+| bed | 64.361 | night stand | 30.437 | pillow | 7.531 |
+| sofa | 57.965 | television | 3.831 | floor mat | 2.178 |
+| curtain | 4.268 | clothes | 0.574 | stationery | 0.292 |
+| refrigerator | 21.592 | bin | 18.780 | stove | 18.114 |
+| oven | 6.032 | machine | 3.987 | | |
+[02/27 01:12:34] cubercnn.evaluation.omni3d_evaluation INFO:
+SUNRGBD_test iter=final mode=2D Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.165
+SUNRGBD_test iter=final mode=2D Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.318
+SUNRGBD_test iter=final mode=2D Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.155
+SUNRGBD_test iter=final mode=2D Average Precision (AP) @[ IoU=0.95 | area= all | maxDets=100 ] = 0.000
+SUNRGBD_test iter=final mode=2D Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = 0.000
+SUNRGBD_test iter=final mode=2D Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.036
+SUNRGBD_test iter=final mode=2D Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.175
+SUNRGBD_test iter=final mode=2D Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.248
+SUNRGBD_test iter=final mode=2D Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.299
+SUNRGBD_test iter=final mode=2D Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.300
+SUNRGBD_test iter=final mode=2D Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = 0.000
+SUNRGBD_test iter=final mode=2D Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.094
+SUNRGBD_test iter=final mode=2D Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.320
+[02/27 01:12:34] cubercnn.evaluation.omni3d_evaluation INFO:
+SUNRGBD_test iter=final mode=3D Average Precision (AP) @[ IoU=0.05:0.50 | depth= all | maxDets=100 ] = 0.151
+SUNRGBD_test iter=final mode=3D Average Precision (AP) @[ IoU=0.15 | depth= all | maxDets=100 ] = 0.213
+SUNRGBD_test iter=final mode=3D Average Precision (AP) @[ IoU=0.25 | depth= all | maxDets=100 ] = 0.162
+SUNRGBD_test iter=final mode=3D Average Precision (AP) @[ IoU=0.50 | depth= all | maxDets=100 ] = 0.046
+SUNRGBD_test iter=final mode=3D Average Precision (AP) @[ IoU=0.05:0.50 | depth= near | maxDets=100 ] = 0.151
+SUNRGBD_test iter=final mode=3D Average Precision (AP) @[ IoU=0.05:0.50 | depth=medium | maxDets=100 ] = -1.000
+SUNRGBD_test iter=final mode=3D Average Precision (AP) @[ IoU=0.05:0.50 | depth= far | maxDets=100 ] = -1.000
+SUNRGBD_test iter=final mode=3D Average Recall (AR) @[ IoU=0.05:0.50 | depth= all | maxDets= 1 ] = 0.232
+SUNRGBD_test iter=final mode=3D Average Recall (AR) @[ IoU=0.05:0.50 | depth= all | maxDets= 10 ] = 0.288
+SUNRGBD_test iter=final mode=3D Average Recall (AR) @[ IoU=0.05:0.50 | depth= all | maxDets=100 ] = 0.289
+SUNRGBD_test iter=final mode=3D Average Recall (AR) @[ IoU=0.05:0.50 | depth= near | maxDets=100 ] = 0.289
+SUNRGBD_test iter=final mode=3D Average Recall (AR) @[ IoU=0.05:0.50 | depth=medium | maxDets=100 ] = -1.000
+SUNRGBD_test iter=final mode=3D Average Recall (AR) @[ IoU=0.05:0.50 | depth= far | maxDets=100 ] = -1.000
+[02/27 01:12:34] cubercnn.vis.logperf INFO: Performance for each of 38 categories on SUNRGBD_test:
+| category | AP2D | AP3D | category | AP2D | AP3D | category | AP2D | AP3D |
+|:----------:|:--------|:----------|:-----------:|:---------|:---------|:------------:|:----------|:-----------|
+| chair | 45.9374 | 53.4913 | table | 34.5982 | 39.7769 | cabinet | 16.3693 | 14.0878 |
+| lamp | 24.8081 | 7.67653 | books | 0.928978 | 0.599711 | sofa | 49.2354 | 57.9649 |
+| picture | 1.99692 | 0.0266823 | window | 0.264026 | 0 | pillow | 13.4912 | 7.53125 |
+| door | 1.66293 | 0.478073 | blinds | 13.9732 | 0.504756 | sink | 21.1498 | 27.4216 |
+| shelves | 5.6873 | 3.0737 | television | 23.2818 | 3.83121 | shoes | 0.0344382 | 0.00707214 |
+| cup | 1.58328 | 1.2698 | bottle | 2.95419 | 0.440334 | bookcase | 24.1593 | 11.9371 |
+| laptop | 9.30793 | 8.05885 | desk | 13.3718 | 19.1737 | floor mat | 8.71287 | 2.17822 |
+| mirror | 5.09589 | 0.400501 | counter | 18.5745 | 22.3782 | bicycle | 14.9293 | 14.307 |
+| toilet | 50.0415 | 65.4959 | bed | 49.4855 | 64.3606 | refrigerator | 23.4416 | 21.5922 |
+| box | 4.01353 | 2.58869 | oven | 5.25583 | 6.03184 | clothes | 0.603895 | 0.574156 |
+| towel | 5.20953 | 1.5534 | night stand | 35.5967 | 30.437 | stove | 12.0301 | 18.1145 |
+| machine | 3.20712 | 3.98669 | stationery | 2.60406 | 0.291896 | bathtub | 38.6992 | 38.2965 |
+| curtain | 12.5111 | 4.26754 | bin | 32.4777 | 18.7804 | | | |
+[02/27 01:12:48] cubercnn INFO: SUNRGBD_testiter=final, xy(25.54), z(0.24), whl(0.18, 0.10, 0.12), ry(2.14)
+
+[02/27 01:12:51] cubercnn.vis.logperf INFO: Performance for each of 38 categories on :
+| category | AP2D | AP3D | category | AP2D | AP3D | category | AP2D | AP3D |
+|:----------:|:--------|:----------|:-----------:|:---------|:---------|:------------:|:----------|:-----------|
+| chair | 45.9374 | 53.4913 | table | 34.5982 | 39.7769 | cabinet | 16.3693 | 14.0878 |
+| lamp | 24.8081 | 7.67653 | books | 0.928978 | 0.599711 | sofa | 49.2354 | 57.9649 |
+| picture | 1.99692 | 0.0266823 | window | 0.264026 | 0 | pillow | 13.4912 | 7.53125 |
+| door | 1.66293 | 0.478073 | blinds | 13.9732 | 0.504756 | sink | 21.1498 | 27.4216 |
+| shelves | 5.6873 | 3.0737 | television | 23.2818 | 3.83121 | shoes | 0.0344382 | 0.00707214 |
+| cup | 1.58328 | 1.2698 | bottle | 2.95419 | 0.440334 | bookcase | 24.1593 | 11.9371 |
+| laptop | 9.30793 | 8.05885 | desk | 13.3718 | 19.1737 | floor mat | 8.71287 | 2.17822 |
+| mirror | 5.09589 | 0.400501 | counter | 18.5745 | 22.3782 | bicycle | 14.9293 | 14.307 |
+| toilet | 50.0415 | 65.4959 | bed | 49.4855 | 64.3606 | refrigerator | 23.4416 | 21.5922 |
+| box | 4.01353 | 2.58869 | oven | 5.25583 | 6.03184 | clothes | 0.603895 | 0.574156 |
+| towel | 5.20953 | 1.5534 | night stand | 35.5967 | 30.437 | stove | 12.0301 | 18.1145 |
+| machine | 3.20712 | 3.98669 | stationery | 2.60406 | 0.291896 | bathtub | 38.6992 | 38.2965 |
+| curtain | 12.5111 | 4.26754 | bin | 32.4777 | 18.7804 | | | |
+[02/27 01:12:51] cubercnn.vis.logperf INFO: Per-dataset performance analysis on test set:
++--------------+----------+---------+---------+-----------+-----------+-----------+----------+----------+----------+
+| Dataset | #iters | AP2D | AP3D | AP3D@15 | AP3D@25 | AP3D@50 | AP3D-N | AP3D-M | AP3D-F |
++==============+==========+=========+=========+===========+===========+===========+==========+==========+==========+
+| SUNRGBD_test | final | 16.5075 | 15.0786 | 21.3453 | 16.2259 | 4.56052 | 15.0786 | nan | nan |
++--------------+----------+---------+---------+-----------+-----------+-----------+----------+----------+----------+
+| | final | 16.5075 | 15.0786 | 21.3453 | 16.2259 | 4.56052 | 15.0786 | nan | nan |
++--------------+----------+---------+---------+-----------+-----------+-----------+----------+----------+----------+
+[02/27 01:12:51] cubercnn.vis.logperf INFO: Omni3D performance on test set. The numbers below should be used to compare to others approaches on Omni3D, such as Cube R-CNN
+[02/27 01:12:51] cubercnn.vis.logperf INFO: Performance on Omni3D:
++--------------+----------+---------+---------+
+| Dataset | #iters | AP2D | AP3D |
++==============+==========+=========+=========+
+| SUNRGBD_test | final | 16.5075 | 15.0786 |
++--------------+----------+---------+---------+
+| Omni3D_Out | final | nan | nan |
++--------------+----------+---------+---------+
+| Omni3D_In | final | 16.5075 | 15.0786 |
++--------------+----------+---------+---------+
+| Omni3D | final | nan | nan |
++--------------+----------+---------+---------+
+[03/07 11:26:00] detectron2 INFO: Full config saved to output/Baseline_sgd\config.yaml
+[03/07 11:26:00] cubercnn INFO: Preprocessing Training Datasets
+[03/07 11:26:15] cubercnn INFO: Available categories for SUNRGBD Train
+[03/07 11:26:15] cubercnn INFO: ['bicycle', 'books', 'bottle', 'chair', 'cup', 'laptop', 'shoes', 'towel', 'blinds', 'window', 'lamp', 'shelves', 'mirror', 'sink', 'cabinet', 'bathtub', 'door', 'toilet', 'desk', 'box', 'bookcase', 'picture', 'table', 'counter', 'bed', 'night stand', 'pillow', 'sofa', 'television', 'floor mat', 'curtain', 'clothes', 'stationery', 'refrigerator', 'bin', 'stove', 'oven', 'machine']
+[03/07 11:26:15] cubercnn INFO: Available categories for SUNRGBD Validation
+[03/07 11:26:15] cubercnn INFO: ['books', 'bottle', 'chair', 'cup', 'laptop', 'towel', 'blinds', 'window', 'lamp', 'shelves', 'mirror', 'sink', 'cabinet', 'bathtub', 'door', 'toilet', 'desk', 'box', 'bookcase', 'picture', 'table', 'counter', 'bed', 'night stand', 'pillow', 'sofa', 'television', 'curtain', 'clothes', 'stationery', 'refrigerator', 'bin', 'stove', 'oven', 'machine']
+[03/07 11:26:22] d2.solver.build WARNING: SOLVER.STEPS contains values larger than SOLVER.MAX_ITER. These values will be ignored.
+[03/07 11:26:22] d2.data.dataset_mapper INFO: [DatasetMapper] Augmentations used in training: [ResizeShortestEdge(short_edge_length=..., max_size=4096, sample_style='choice'), RandomFlip()]
+[03/07 11:26:25] cubercnn.data.datasets INFO: Loading datasets\Omni3D\SUNRGBD_train.json takes 2.79 seconds.
+[03/07 11:26:25] cubercnn.data.datasets INFO: Loaded 4929 images in Omni3D format from datasets\Omni3D\SUNRGBD_train.json
+[03/07 11:26:35] cubercnn.data.datasets INFO: Filtered out 290/4929 images without valid annotations
+[03/07 11:26:35] cubercnn.data.datasets INFO: Loaded 356 images in Omni3D format from datasets\Omni3D\SUNRGBD_val.json
+[03/07 11:26:36] cubercnn.data.datasets INFO: Filtered out 23/356 images without valid annotations
+[03/07 11:26:36] d2.data.build INFO: Removed 0 images with no usable annotations. 4972 images left.
+[03/07 11:26:36] cubercnn.data.build INFO: Using training sampler RepeatFactorTrainingSampler
+[03/07 11:26:36] d2.data.common INFO: Serializing the dataset using:
+[03/07 11:26:36] d2.data.common INFO: Serializing 4972 elements to byte tensors and concatenating them all ...
+[03/07 11:26:36] d2.data.common INFO: Serialized dataset takes 20.81 MiB
+[03/07 11:26:36] d2.data.build INFO: Making batched data loader with batch_size=2
+[03/07 11:26:37] d2.checkpoint.detection_checkpoint INFO: [DetectionCheckpointer] Loading from output/Baseline_sgd\model_final.pth ...
+[03/07 11:26:37] fvcore.common.checkpoint INFO: [Checkpointer] Loading from output/Baseline_sgd\model_final.pth ...
+[03/07 11:26:37] fvcore.common.checkpoint WARNING: The checkpoint state_dict contains keys that are not used by the model:
+ [35mroi_heads.priors_z_scales[0m
+[03/07 11:26:37] fvcore.common.checkpoint INFO: Loading optimizer from output/Baseline_sgd\model_final.pth ...
+[03/07 11:30:25] detectron2 INFO: Full config saved to output/Baseline_sgd\config.yaml
+[03/07 11:30:26] cubercnn INFO: Preprocessing Training Datasets
+[03/07 11:30:40] cubercnn INFO: Available categories for SUNRGBD Train
+[03/07 11:30:40] cubercnn INFO: ['bicycle', 'books', 'bottle', 'chair', 'cup', 'laptop', 'shoes', 'towel', 'blinds', 'window', 'lamp', 'shelves', 'mirror', 'sink', 'cabinet', 'bathtub', 'door', 'toilet', 'desk', 'box', 'bookcase', 'picture', 'table', 'counter', 'bed', 'night stand', 'pillow', 'sofa', 'television', 'floor mat', 'curtain', 'clothes', 'stationery', 'refrigerator', 'bin', 'stove', 'oven', 'machine']
+[03/07 11:30:40] cubercnn INFO: Available categories for SUNRGBD Validation
+[03/07 11:30:40] cubercnn INFO: ['books', 'bottle', 'chair', 'cup', 'laptop', 'towel', 'blinds', 'window', 'lamp', 'shelves', 'mirror', 'sink', 'cabinet', 'bathtub', 'door', 'toilet', 'desk', 'box', 'bookcase', 'picture', 'table', 'counter', 'bed', 'night stand', 'pillow', 'sofa', 'television', 'curtain', 'clothes', 'stationery', 'refrigerator', 'bin', 'stove', 'oven', 'machine']
+[03/07 11:30:47] d2.solver.build WARNING: SOLVER.STEPS contains values larger than SOLVER.MAX_ITER. These values will be ignored.
+[03/07 11:30:47] d2.data.dataset_mapper INFO: [DatasetMapper] Augmentations used in training: [ResizeShortestEdge(short_edge_length=..., max_size=4096, sample_style='choice'), RandomFlip()]
+[03/07 11:30:50] cubercnn.data.datasets INFO: Loading datasets\Omni3D\SUNRGBD_train.json takes 2.78 seconds.
+[03/07 11:30:50] cubercnn.data.datasets INFO: Loaded 4929 images in Omni3D format from datasets\Omni3D\SUNRGBD_train.json
+[03/07 11:31:00] cubercnn.data.datasets INFO: Filtered out 290/4929 images without valid annotations
+[03/07 11:31:00] cubercnn.data.datasets INFO: Loaded 356 images in Omni3D format from datasets\Omni3D\SUNRGBD_val.json
+[03/07 11:31:01] cubercnn.data.datasets INFO: Filtered out 23/356 images without valid annotations
+[03/07 11:31:01] d2.data.build INFO: Removed 0 images with no usable annotations. 4972 images left.
+[03/07 11:31:01] cubercnn.data.build INFO: Using training sampler RepeatFactorTrainingSampler
+[03/07 11:31:01] d2.data.common INFO: Serializing the dataset using:
+[03/07 11:31:01] d2.data.common INFO: Serializing 4972 elements to byte tensors and concatenating them all ...
+[03/07 11:31:01] d2.data.common INFO: Serialized dataset takes 20.81 MiB
+[03/07 11:31:01] d2.data.build INFO: Making batched data loader with batch_size=2
+[03/07 11:31:02] d2.checkpoint.detection_checkpoint INFO: [DetectionCheckpointer] Loading from output/Baseline_sgd\model_final.pth ...
+[03/07 11:31:02] fvcore.common.checkpoint INFO: [Checkpointer] Loading from output/Baseline_sgd\model_final.pth ...
+[03/07 11:31:02] fvcore.common.checkpoint INFO: Loading optimizer from output/Baseline_sgd\model_final.pth ...
+[03/07 11:31:02] fvcore.common.checkpoint INFO: Loading scheduler from output/Baseline_sgd\model_final.pth ...
+[03/07 11:31:02] cubercnn INFO: Starting training from iteration 28800
+[03/07 11:33:13] detectron2 INFO: Full config saved to output/Baseline_sgd\config.yaml
+[03/07 11:33:14] cubercnn INFO: Preprocessing Training Datasets
+[03/07 11:33:27] cubercnn INFO: Available categories for SUNRGBD Train
+[03/07 11:33:27] cubercnn INFO: ['bicycle', 'books', 'bottle', 'chair', 'cup', 'laptop', 'shoes', 'towel', 'blinds', 'window', 'lamp', 'shelves', 'mirror', 'sink', 'cabinet', 'bathtub', 'door', 'toilet', 'desk', 'box', 'bookcase', 'picture', 'table', 'counter', 'bed', 'night stand', 'pillow', 'sofa', 'television', 'floor mat', 'curtain', 'clothes', 'stationery', 'refrigerator', 'bin', 'stove', 'oven', 'machine']
+[03/07 11:33:27] cubercnn INFO: Available categories for SUNRGBD Validation
+[03/07 11:33:27] cubercnn INFO: ['books', 'bottle', 'chair', 'cup', 'laptop', 'towel', 'blinds', 'window', 'lamp', 'shelves', 'mirror', 'sink', 'cabinet', 'bathtub', 'door', 'toilet', 'desk', 'box', 'bookcase', 'picture', 'table', 'counter', 'bed', 'night stand', 'pillow', 'sofa', 'television', 'curtain', 'clothes', 'stationery', 'refrigerator', 'bin', 'stove', 'oven', 'machine']
+[03/07 11:33:35] d2.data.dataset_mapper INFO: [DatasetMapper] Augmentations used in training: [ResizeShortestEdge(short_edge_length=..., max_size=4096, sample_style='choice'), RandomFlip()]
+[03/07 11:33:37] cubercnn.data.datasets INFO: Loading datasets\Omni3D\SUNRGBD_train.json takes 2.67 seconds.
+[03/07 11:33:37] cubercnn.data.datasets INFO: Loaded 4929 images in Omni3D format from datasets\Omni3D\SUNRGBD_train.json
+[03/07 11:33:46] cubercnn.data.datasets INFO: Filtered out 290/4929 images without valid annotations
+[03/07 11:33:46] cubercnn.data.datasets INFO: Loaded 356 images in Omni3D format from datasets\Omni3D\SUNRGBD_val.json
+[03/07 11:33:47] cubercnn.data.datasets INFO: Filtered out 23/356 images without valid annotations
+[03/07 11:33:47] d2.data.build INFO: Removed 0 images with no usable annotations. 4972 images left.
+[03/07 11:33:47] cubercnn.data.build INFO: Using training sampler RepeatFactorTrainingSampler
+[03/07 11:33:47] d2.data.common INFO: Serializing the dataset using:
+[03/07 11:33:47] d2.data.common INFO: Serializing 4972 elements to byte tensors and concatenating them all ...
+[03/07 11:33:47] d2.data.common INFO: Serialized dataset takes 20.81 MiB
+[03/07 11:33:47] d2.data.build INFO: Making batched data loader with batch_size=2
+[03/07 11:33:47] d2.checkpoint.detection_checkpoint INFO: [DetectionCheckpointer] Loading from output/Baseline_sgd\model_final.pth ...
+[03/07 11:33:47] fvcore.common.checkpoint INFO: [Checkpointer] Loading from output/Baseline_sgd\model_final.pth ...
+[03/07 11:33:48] fvcore.common.checkpoint INFO: Loading optimizer from output/Baseline_sgd\model_final.pth ...
+[03/07 11:33:48] fvcore.common.checkpoint INFO: Loading scheduler from output/Baseline_sgd\model_final.pth ...
+[03/07 11:33:48] cubercnn INFO: Starting training from iteration 28800
+[03/07 11:34:47] d2.utils.events INFO: iter: 28800 Cube/total_3D_loss: 0.7917 total_loss: 1.497 BoxHead/loss_cls: 0.0569 BoxHead/loss_box_reg: 0.1216 Cube/loss_dims: 0.04741 Cube/loss_xy: 0.026 Cube/loss_z: 0.09222 Cube/loss_pose: 0.1662 Cube/loss_joint: 0.7055 lr: 0.000214
+[03/07 13:30:12] detectron2 INFO: Full config saved to output/Baseline_sgd\config.yaml
+[03/07 13:30:12] cubercnn INFO: Preprocessing Training Datasets
+[03/07 13:30:20] cubercnn INFO: Available categories for SUNRGBD Train
+[03/07 13:30:20] cubercnn INFO: ['bicycle', 'books', 'bottle', 'chair', 'cup', 'laptop', 'shoes', 'towel', 'blinds', 'window', 'lamp', 'shelves', 'mirror', 'sink', 'cabinet', 'bathtub', 'door', 'toilet', 'desk', 'box', 'bookcase', 'picture', 'table', 'counter', 'bed', 'night stand', 'pillow', 'sofa', 'television', 'floor mat', 'curtain', 'clothes', 'stationery', 'refrigerator', 'bin', 'stove', 'oven', 'machine']
+[03/07 13:30:20] cubercnn INFO: Available categories for SUNRGBD Validation
+[03/07 13:30:20] cubercnn INFO: ['books', 'bottle', 'chair', 'cup', 'laptop', 'towel', 'blinds', 'window', 'lamp', 'shelves', 'mirror', 'sink', 'cabinet', 'bathtub', 'door', 'toilet', 'desk', 'box', 'bookcase', 'picture', 'table', 'counter', 'bed', 'night stand', 'pillow', 'sofa', 'television', 'curtain', 'clothes', 'stationery', 'refrigerator', 'bin', 'stove', 'oven', 'machine']
+[03/07 13:30:23] d2.data.dataset_mapper INFO: [DatasetMapper] Augmentations used in training: [ResizeShortestEdge(short_edge_length=..., max_size=4096, sample_style='choice'), RandomFlip()]
+[03/07 13:30:25] cubercnn.data.datasets INFO: Loading datasets\Omni3D\SUNRGBD_train.json takes 1.80 seconds.
+[03/07 13:30:25] cubercnn.data.datasets INFO: Loaded 4929 images in Omni3D format from datasets\Omni3D\SUNRGBD_train.json
+[03/07 13:30:30] cubercnn.data.datasets INFO: Filtered out 290/4929 images without valid annotations
+[03/07 13:30:30] cubercnn.data.datasets INFO: Loaded 356 images in Omni3D format from datasets\Omni3D\SUNRGBD_val.json
+[03/07 13:30:30] cubercnn.data.datasets INFO: Filtered out 23/356 images without valid annotations
+[03/07 13:30:30] d2.data.build INFO: Removed 0 images with no usable annotations. 4972 images left.
+[03/07 13:30:30] cubercnn.data.build INFO: Using training sampler RepeatFactorTrainingSampler
+[03/07 13:30:31] d2.data.common INFO: Serializing the dataset using:
+[03/07 13:30:31] d2.data.common INFO: Serializing 4972 elements to byte tensors and concatenating them all ...
+[03/07 13:30:31] d2.data.common INFO: Serialized dataset takes 20.81 MiB
+[03/07 13:30:31] d2.data.build INFO: Making batched data loader with batch_size=2
+[03/07 13:30:31] d2.checkpoint.detection_checkpoint INFO: [DetectionCheckpointer] Loading from output/Baseline_sgd\model_final.pth ...
+[03/07 13:30:31] fvcore.common.checkpoint INFO: [Checkpointer] Loading from output/Baseline_sgd\model_final.pth ...
+[03/07 13:30:31] fvcore.common.checkpoint INFO: Loading optimizer from output/Baseline_sgd\model_final.pth ...
+[03/07 13:30:31] fvcore.common.checkpoint INFO: Loading scheduler from output/Baseline_sgd\model_final.pth ...
+[03/07 13:30:31] cubercnn INFO: Starting training from iteration 28800
+[03/07 14:02:06] detectron2 INFO: Full config saved to output/Baseline_sgd\config.yaml
+[03/07 14:02:07] cubercnn INFO: Preprocessing Training Datasets
+[03/07 14:02:21] cubercnn INFO: Available categories for SUNRGBD Train
+[03/07 14:02:21] cubercnn INFO: ['bicycle', 'books', 'bottle', 'chair', 'cup', 'laptop', 'shoes', 'towel', 'blinds', 'window', 'lamp', 'shelves', 'mirror', 'sink', 'cabinet', 'bathtub', 'door', 'toilet', 'desk', 'box', 'bookcase', 'picture', 'table', 'counter', 'bed', 'night stand', 'pillow', 'sofa', 'television', 'floor mat', 'curtain', 'clothes', 'stationery', 'refrigerator', 'bin', 'stove', 'oven', 'machine']
+[03/07 14:02:21] cubercnn INFO: Available categories for SUNRGBD Validation
+[03/07 14:02:21] cubercnn INFO: ['books', 'bottle', 'chair', 'cup', 'laptop', 'towel', 'blinds', 'window', 'lamp', 'shelves', 'mirror', 'sink', 'cabinet', 'bathtub', 'door', 'toilet', 'desk', 'box', 'bookcase', 'picture', 'table', 'counter', 'bed', 'night stand', 'pillow', 'sofa', 'television', 'curtain', 'clothes', 'stationery', 'refrigerator', 'bin', 'stove', 'oven', 'machine']
+[03/07 14:02:29] d2.data.dataset_mapper INFO: [DatasetMapper] Augmentations used in training: [ResizeShortestEdge(short_edge_length=..., max_size=4096, sample_style='choice'), RandomFlip()]
+[03/07 14:02:32] cubercnn.data.datasets INFO: Loading datasets\Omni3D\SUNRGBD_train.json takes 2.77 seconds.
+[03/07 14:02:32] cubercnn.data.datasets INFO: Loaded 4929 images in Omni3D format from datasets\Omni3D\SUNRGBD_train.json
+[03/07 14:02:41] cubercnn.data.datasets INFO: Filtered out 290/4929 images without valid annotations
+[03/07 14:02:42] cubercnn.data.datasets INFO: Loaded 356 images in Omni3D format from datasets\Omni3D\SUNRGBD_val.json
+[03/07 14:02:42] cubercnn.data.datasets INFO: Filtered out 23/356 images without valid annotations
+[03/07 14:02:42] d2.data.build INFO: Removed 0 images with no usable annotations. 4972 images left.
+[03/07 14:02:42] cubercnn.data.build INFO: Using training sampler RepeatFactorTrainingSampler
+[03/07 14:02:42] d2.data.common INFO: Serializing the dataset using:
+[03/07 14:02:42] d2.data.common INFO: Serializing 4972 elements to byte tensors and concatenating them all ...
+[03/07 14:02:43] d2.data.common INFO: Serialized dataset takes 20.81 MiB
+[03/07 14:02:43] d2.data.build INFO: Making batched data loader with batch_size=2
+[03/07 14:02:43] d2.checkpoint.detection_checkpoint INFO: [DetectionCheckpointer] Loading from output/Baseline_sgd\model_final.pth ...
+[03/07 14:02:43] fvcore.common.checkpoint INFO: [Checkpointer] Loading from output/Baseline_sgd\model_final.pth ...
+[03/07 14:02:43] fvcore.common.checkpoint INFO: Loading optimizer from output/Baseline_sgd\model_final.pth ...
+[03/07 14:02:43] fvcore.common.checkpoint INFO: Loading scheduler from output/Baseline_sgd\model_final.pth ...
+[03/07 14:02:43] cubercnn INFO: Starting training from iteration 28800
+[03/07 14:15:09] detectron2 INFO: Full config saved to output/Baseline_sgd\config.yaml
+[03/07 14:15:10] cubercnn INFO: Preprocessing Training Datasets
+[03/07 14:15:23] cubercnn INFO: Available categories for SUNRGBD Train
+[03/07 14:15:23] cubercnn INFO: ['bicycle', 'books', 'bottle', 'chair', 'cup', 'laptop', 'shoes', 'towel', 'blinds', 'window', 'lamp', 'shelves', 'mirror', 'sink', 'cabinet', 'bathtub', 'door', 'toilet', 'desk', 'box', 'bookcase', 'picture', 'table', 'counter', 'bed', 'night stand', 'pillow', 'sofa', 'television', 'floor mat', 'curtain', 'clothes', 'stationery', 'refrigerator', 'bin', 'stove', 'oven', 'machine']
+[03/07 14:15:23] cubercnn INFO: Available categories for SUNRGBD Validation
+[03/07 14:15:23] cubercnn INFO: ['books', 'bottle', 'chair', 'cup', 'laptop', 'towel', 'blinds', 'window', 'lamp', 'shelves', 'mirror', 'sink', 'cabinet', 'bathtub', 'door', 'toilet', 'desk', 'box', 'bookcase', 'picture', 'table', 'counter', 'bed', 'night stand', 'pillow', 'sofa', 'television', 'curtain', 'clothes', 'stationery', 'refrigerator', 'bin', 'stove', 'oven', 'machine']
+[03/07 14:15:31] d2.data.dataset_mapper INFO: [DatasetMapper] Augmentations used in training: [ResizeShortestEdge(short_edge_length=..., max_size=4096, sample_style='choice'), RandomFlip()]
+[03/07 14:15:33] cubercnn.data.datasets INFO: Loading datasets\Omni3D\SUNRGBD_train.json takes 2.66 seconds.
+[03/07 14:15:33] cubercnn.data.datasets INFO: Loaded 4929 images in Omni3D format from datasets\Omni3D\SUNRGBD_train.json
+[03/07 14:15:42] cubercnn.data.datasets INFO: Filtered out 290/4929 images without valid annotations
+[03/07 14:15:42] cubercnn.data.datasets INFO: Loaded 356 images in Omni3D format from datasets\Omni3D\SUNRGBD_val.json
+[03/07 14:15:43] cubercnn.data.datasets INFO: Filtered out 23/356 images without valid annotations
+[03/07 14:15:43] d2.data.build INFO: Removed 0 images with no usable annotations. 4972 images left.
+[03/07 14:15:43] cubercnn.data.build INFO: Using training sampler RepeatFactorTrainingSampler
+[03/07 14:15:43] d2.data.common INFO: Serializing the dataset using:
+[03/07 14:15:43] d2.data.common INFO: Serializing 4972 elements to byte tensors and concatenating them all ...
+[03/07 14:15:44] d2.data.common INFO: Serialized dataset takes 20.81 MiB
+[03/07 14:15:44] d2.data.build INFO: Making batched data loader with batch_size=2
+[03/07 14:15:44] d2.checkpoint.detection_checkpoint INFO: [DetectionCheckpointer] Loading from output/Baseline_sgd\model_final.pth ...
+[03/07 14:15:44] fvcore.common.checkpoint INFO: [Checkpointer] Loading from output/Baseline_sgd\model_final.pth ...
+[03/07 14:15:44] fvcore.common.checkpoint INFO: Loading optimizer from output/Baseline_sgd\model_final.pth ...
+[03/07 14:15:44] fvcore.common.checkpoint INFO: Loading scheduler from output/Baseline_sgd\model_final.pth ...
+[03/07 14:15:44] cubercnn INFO: Starting training from iteration 28800
+[03/07 14:22:30] detectron2 INFO: Full config saved to output/Baseline_sgd\config.yaml
+[03/07 14:22:31] cubercnn INFO: Preprocessing Training Datasets
+[03/07 14:22:45] cubercnn INFO: Available categories for SUNRGBD Train
+[03/07 14:22:45] cubercnn INFO: ['bicycle', 'books', 'bottle', 'chair', 'cup', 'laptop', 'shoes', 'towel', 'blinds', 'window', 'lamp', 'shelves', 'mirror', 'sink', 'cabinet', 'bathtub', 'door', 'toilet', 'desk', 'box', 'bookcase', 'picture', 'table', 'counter', 'bed', 'night stand', 'pillow', 'sofa', 'television', 'floor mat', 'curtain', 'clothes', 'stationery', 'refrigerator', 'bin', 'stove', 'oven', 'machine']
+[03/07 14:22:45] cubercnn INFO: Available categories for SUNRGBD Validation
+[03/07 14:22:45] cubercnn INFO: ['books', 'bottle', 'chair', 'cup', 'laptop', 'towel', 'blinds', 'window', 'lamp', 'shelves', 'mirror', 'sink', 'cabinet', 'bathtub', 'door', 'toilet', 'desk', 'box', 'bookcase', 'picture', 'table', 'counter', 'bed', 'night stand', 'pillow', 'sofa', 'television', 'curtain', 'clothes', 'stationery', 'refrigerator', 'bin', 'stove', 'oven', 'machine']
+[03/07 14:22:52] d2.data.dataset_mapper INFO: [DatasetMapper] Augmentations used in training: [ResizeShortestEdge(short_edge_length=..., max_size=4096, sample_style='choice'), RandomFlip()]
+[03/07 14:22:55] cubercnn.data.datasets INFO: Loading datasets\Omni3D\SUNRGBD_train.json takes 2.89 seconds.
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+[03/07 14:23:05] d2.data.common INFO: Serializing 4972 elements to byte tensors and concatenating them all ...
+[03/07 14:23:05] d2.data.common INFO: Serialized dataset takes 20.81 MiB
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+[03/07 14:23:05] d2.checkpoint.detection_checkpoint INFO: [DetectionCheckpointer] Loading from output/Baseline_sgd\model_final.pth ...
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+[03/07 14:29:21] cubercnn INFO: Preprocessing Training Datasets
+[03/07 14:29:35] cubercnn INFO: Available categories for SUNRGBD Train
+[03/07 14:29:35] cubercnn INFO: ['bicycle', 'books', 'bottle', 'chair', 'cup', 'laptop', 'shoes', 'towel', 'blinds', 'window', 'lamp', 'shelves', 'mirror', 'sink', 'cabinet', 'bathtub', 'door', 'toilet', 'desk', 'box', 'bookcase', 'picture', 'table', 'counter', 'bed', 'night stand', 'pillow', 'sofa', 'television', 'floor mat', 'curtain', 'clothes', 'stationery', 'refrigerator', 'bin', 'stove', 'oven', 'machine']
+[03/07 14:29:35] cubercnn INFO: Available categories for SUNRGBD Validation
+[03/07 14:29:35] cubercnn INFO: ['books', 'bottle', 'chair', 'cup', 'laptop', 'towel', 'blinds', 'window', 'lamp', 'shelves', 'mirror', 'sink', 'cabinet', 'bathtub', 'door', 'toilet', 'desk', 'box', 'bookcase', 'picture', 'table', 'counter', 'bed', 'night stand', 'pillow', 'sofa', 'television', 'curtain', 'clothes', 'stationery', 'refrigerator', 'bin', 'stove', 'oven', 'machine']
+[03/07 14:29:43] d2.data.dataset_mapper INFO: [DatasetMapper] Augmentations used in training: [ResizeShortestEdge(short_edge_length=..., max_size=4096, sample_style='choice'), RandomFlip()]
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+[03/14 11:29:51] cubercnn INFO: Available categories for SUNRGBD Validation
+[03/14 11:29:51] cubercnn INFO: ['books', 'bottle', 'chair', 'cup', 'laptop', 'towel', 'blinds', 'window', 'lamp', 'shelves', 'mirror', 'sink', 'cabinet', 'bathtub', 'door', 'toilet', 'desk', 'box', 'bookcase', 'picture', 'table', 'counter', 'bed', 'night stand', 'pillow', 'sofa', 'television', 'curtain', 'clothes', 'stationery', 'refrigerator', 'bin', 'stove', 'oven', 'machine']
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+[03/14 11:30:10] d2.checkpoint.detection_checkpoint INFO: [DetectionCheckpointer] Loading from output/Baseline_sgd\model_final.pth ...
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+[03/14 13:21:31] cubercnn INFO: ['bicycle', 'books', 'bottle', 'chair', 'cup', 'laptop', 'shoes', 'towel', 'blinds', 'window', 'lamp', 'shelves', 'mirror', 'sink', 'cabinet', 'bathtub', 'door', 'toilet', 'desk', 'box', 'bookcase', 'picture', 'table', 'counter', 'bed', 'night stand', 'pillow', 'sofa', 'television', 'floor mat', 'curtain', 'clothes', 'stationery', 'refrigerator', 'bin', 'stove', 'oven', 'machine']
+[03/14 13:21:31] cubercnn INFO: Available categories for SUNRGBD Validation
+[03/14 13:21:31] cubercnn INFO: ['books', 'bottle', 'chair', 'cup', 'laptop', 'towel', 'blinds', 'window', 'lamp', 'shelves', 'mirror', 'sink', 'cabinet', 'bathtub', 'door', 'toilet', 'desk', 'box', 'bookcase', 'picture', 'table', 'counter', 'bed', 'night stand', 'pillow', 'sofa', 'television', 'curtain', 'clothes', 'stationery', 'refrigerator', 'bin', 'stove', 'oven', 'machine']
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+[03/14 13:21:54] d2.data.common INFO: Serialized dataset takes 21.03 MiB
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+[03/14 13:21:54] d2.checkpoint.detection_checkpoint INFO: [DetectionCheckpointer] Loading from output/Baseline_sgd\model_final.pth ...
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+ [35mroi_heads.priors_z_scales[0m
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+[03/27 15:05:56] detectron2 INFO: Full config saved to output/Baseline_sgd\config.yaml
+[03/27 15:05:56] cubercnn INFO: Preprocessing Training Datasets
+[03/27 15:05:56] cubercnn INFO: Available categories for SUNRGBD Train
+[03/27 15:05:56] cubercnn INFO: ['bicycle', 'books', 'bottle', 'chair', 'cup', 'laptop', 'shoes', 'towel', 'blinds', 'window', 'lamp', 'shelves', 'mirror', 'sink', 'cabinet', 'bathtub', 'door', 'toilet', 'desk', 'box', 'bookcase', 'picture', 'table', 'counter', 'bed', 'night stand', 'pillow', 'sofa', 'television', 'floor mat', 'curtain', 'clothes', 'stationery', 'refrigerator', 'bin', 'stove', 'oven', 'machine']
+[03/27 15:05:56] cubercnn INFO: Available categories for SUNRGBD Validation
+[03/27 15:05:56] cubercnn INFO: ['books', 'bottle', 'chair', 'cup', 'laptop', 'towel', 'blinds', 'window', 'lamp', 'shelves', 'mirror', 'sink', 'cabinet', 'bathtub', 'door', 'toilet', 'desk', 'box', 'bookcase', 'picture', 'table', 'counter', 'bed', 'night stand', 'pillow', 'sofa', 'television', 'curtain', 'clothes', 'stationery', 'refrigerator', 'bin', 'stove', 'oven', 'machine']
+[03/27 15:05:57] cubercnn.data.dataset_mapper INFO: [DatasetMapper] Augmentations used in training: [ResizeShortestEdge(short_edge_length=..., max_size=4096, sample_style='choice'), RandomFlip()]
+[03/27 15:05:57] cubercnn.data.datasets INFO: Loaded 10 images in Omni3D format from datasets\Omni3D\SUNRGBD_train_mini.json
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+[03/27 15:05:58] d2.checkpoint.detection_checkpoint INFO: [DetectionCheckpointer] Loading from output/Baseline_sgd\model_final.pth ...
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+[03/27 15:05:58] cubercnn INFO: Starting training from iteration 28800
+[03/27 15:29:25] detectron2 INFO: Full config saved to output/Baseline_sgd\config.yaml
+[03/27 15:29:26] cubercnn INFO: Preprocessing Training Datasets
+[03/27 15:29:26] cubercnn INFO: Available categories for SUNRGBD Train
+[03/27 15:29:26] cubercnn INFO: ['bicycle', 'books', 'bottle', 'chair', 'cup', 'laptop', 'shoes', 'towel', 'blinds', 'window', 'lamp', 'shelves', 'mirror', 'sink', 'cabinet', 'bathtub', 'door', 'toilet', 'desk', 'box', 'bookcase', 'picture', 'table', 'counter', 'bed', 'night stand', 'pillow', 'sofa', 'television', 'floor mat', 'curtain', 'clothes', 'stationery', 'refrigerator', 'bin', 'stove', 'oven', 'machine']
+[03/27 15:29:26] cubercnn INFO: Available categories for SUNRGBD Validation
+[03/27 15:29:26] cubercnn INFO: ['books', 'bottle', 'chair', 'cup', 'laptop', 'towel', 'blinds', 'window', 'lamp', 'shelves', 'mirror', 'sink', 'cabinet', 'bathtub', 'door', 'toilet', 'desk', 'box', 'bookcase', 'picture', 'table', 'counter', 'bed', 'night stand', 'pillow', 'sofa', 'television', 'curtain', 'clothes', 'stationery', 'refrigerator', 'bin', 'stove', 'oven', 'machine']
+[03/27 15:29:27] cubercnn.data.dataset_mapper INFO: [DatasetMapper] Augmentations used in training: [ResizeShortestEdge(short_edge_length=..., max_size=4096, sample_style='choice'), RandomFlip()]
+[03/27 15:29:27] cubercnn.data.datasets INFO: Loaded 10 images in Omni3D format from datasets\Omni3D\SUNRGBD_train_mini.json
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+[03/27 15:29:27] d2.data.common INFO: Serializing 20 elements to byte tensors and concatenating them all ...
+[03/27 15:29:27] d2.data.common INFO: Serialized dataset takes 0.08 MiB
+[03/27 15:29:27] d2.data.build INFO: Making batched data loader with batch_size=2
+[03/27 15:29:27] d2.checkpoint.detection_checkpoint INFO: [DetectionCheckpointer] Loading from output/Baseline_sgd\model_final.pth ...
+[03/27 15:29:27] fvcore.common.checkpoint INFO: [Checkpointer] Loading from output/Baseline_sgd\model_final.pth ...
+[03/27 15:29:27] fvcore.common.checkpoint INFO: Loading optimizer from output/Baseline_sgd\model_final.pth ...
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+[03/27 15:29:27] cubercnn INFO: Starting training from iteration 28800
+[03/27 15:29:53] detectron2 INFO: Full config saved to output/Baseline_sgd\config.yaml
+[03/27 15:29:54] cubercnn INFO: Preprocessing Training Datasets
+[03/27 15:29:54] cubercnn INFO: Available categories for SUNRGBD Train
+[03/27 15:29:54] cubercnn INFO: ['bicycle', 'books', 'bottle', 'chair', 'cup', 'laptop', 'shoes', 'towel', 'blinds', 'window', 'lamp', 'shelves', 'mirror', 'sink', 'cabinet', 'bathtub', 'door', 'toilet', 'desk', 'box', 'bookcase', 'picture', 'table', 'counter', 'bed', 'night stand', 'pillow', 'sofa', 'television', 'floor mat', 'curtain', 'clothes', 'stationery', 'refrigerator', 'bin', 'stove', 'oven', 'machine']
+[03/27 15:29:54] cubercnn INFO: Available categories for SUNRGBD Validation
+[03/27 15:29:54] cubercnn INFO: ['books', 'bottle', 'chair', 'cup', 'laptop', 'towel', 'blinds', 'window', 'lamp', 'shelves', 'mirror', 'sink', 'cabinet', 'bathtub', 'door', 'toilet', 'desk', 'box', 'bookcase', 'picture', 'table', 'counter', 'bed', 'night stand', 'pillow', 'sofa', 'television', 'curtain', 'clothes', 'stationery', 'refrigerator', 'bin', 'stove', 'oven', 'machine']
+[03/27 15:29:55] cubercnn.data.dataset_mapper INFO: [DatasetMapper] Augmentations used in training: [ResizeShortestEdge(short_edge_length=..., max_size=4096, sample_style='choice'), RandomFlip()]
+[03/27 15:29:55] cubercnn.data.datasets INFO: Loaded 10 images in Omni3D format from datasets\Omni3D\SUNRGBD_train_mini.json
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+[03/27 15:29:55] d2.data.common INFO: Serializing 20 elements to byte tensors and concatenating them all ...
+[03/27 15:29:55] d2.data.common INFO: Serialized dataset takes 0.08 MiB
+[03/27 15:29:55] d2.data.build INFO: Making batched data loader with batch_size=2
+[03/27 15:29:55] d2.checkpoint.detection_checkpoint INFO: [DetectionCheckpointer] Loading from output/Baseline_sgd\model_final.pth ...
+[03/27 15:29:55] fvcore.common.checkpoint INFO: [Checkpointer] Loading from output/Baseline_sgd\model_final.pth ...
+[03/27 15:29:55] fvcore.common.checkpoint INFO: Loading optimizer from output/Baseline_sgd\model_final.pth ...
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diff --git a/output/Baseline_sgd/metrics.json b/output/Baseline_sgd/metrics.json
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index 0000000000000000000000000000000000000000..45bac1f53628be269e67c893974543f081cfc5d7
--- /dev/null
+++ b/output/Baseline_sgd/metrics.json
@@ -0,0 +1,1441 @@
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diff --git a/pre-requirements.txt b/pre-requirements.txt
new file mode 100644
index 0000000000000000000000000000000000000000..f54256943579b0b8f08946d0e26e3b116edf5da4
--- /dev/null
+++ b/pre-requirements.txt
@@ -0,0 +1,14 @@
+ninja
+iopath
+fvcore
+
+--extra-index-url https://download.pytorch.org/whl/cpu
+torch
+torchvision
+torchaudio
+
+gradio
+matplotlib
+numpy
+opencv-python
+pyransac3d
\ No newline at end of file
diff --git a/requirements.txt b/requirements.txt
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+GroundingDINO/
+sam-hq/
+
+git+https://github.com/facebookresearch/pytorch3d.git@stable
+git+https://github.com/facebookresearch/detectron2.git
+
+gradio
+matplotlib
+numpy
+opencv-python
\ No newline at end of file
diff --git a/sam-hq/LICENSE b/sam-hq/LICENSE
new file mode 100644
index 0000000000000000000000000000000000000000..261eeb9e9f8b2b4b0d119366dda99c6fd7d35c64
--- /dev/null
+++ b/sam-hq/LICENSE
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+ Apache License
+ Version 2.0, January 2004
+ http://www.apache.org/licenses/
+
+ TERMS AND CONDITIONS FOR USE, REPRODUCTION, AND DISTRIBUTION
+
+ 1. Definitions.
+
+ "License" shall mean the terms and conditions for use, reproduction,
+ and distribution as defined by Sections 1 through 9 of this document.
+
+ "Licensor" shall mean the copyright owner or entity authorized by
+ the copyright owner that is granting the License.
+
+ "Legal Entity" shall mean the union of the acting entity and all
+ other entities that control, are controlled by, or are under common
+ control with that entity. For the purposes of this definition,
+ "control" means (i) the power, direct or indirect, to cause the
+ direction or management of such entity, whether by contract or
+ otherwise, or (ii) ownership of fifty percent (50%) or more of the
+ outstanding shares, or (iii) beneficial ownership of such entity.
+
+ "You" (or "Your") shall mean an individual or Legal Entity
+ exercising permissions granted by this License.
+
+ "Source" form shall mean the preferred form for making modifications,
+ including but not limited to software source code, documentation
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diff --git a/sam-hq/README.md b/sam-hq/README.md
new file mode 100644
index 0000000000000000000000000000000000000000..965803674c230bcef9d56035f89cd04057c26a69
--- /dev/null
+++ b/sam-hq/README.md
@@ -0,0 +1,314 @@
+# Segment Anything in High Quality
+
+[](https://paperswithcode.com/sota/zero-shot-segmentation-on-segmentation-in-the?p=segment-anything-in-high-quality)
+
+[](https://huggingface.co/spaces/sam-hq-team/sam-hq)
+[](https://openxlab.org.cn/apps/detail/keleiwhu/sam-hq)
+[](https://pepy.tech/project/segment-anything-hq)
+
+
+> [**Segment Anything in High Quality**](https://arxiv.org/abs/2306.01567)
+> NeurIPS 2023
+> ETH Zurich & HKUST
+
+We propose HQ-SAM to upgrade SAM for high-quality zero-shot segmentation. Refer to our [paper](https://arxiv.org/abs/2306.01567) for more details.
+
+Updates
+-----------------
+:fire::fire: **SAM in 3D**: Interested in intersecting SAM and 3D Gaussian Splatting? See our new work [Gaussian Grouping](https://github.com/lkeab/gaussian-grouping)!
+
+2023/12/15: HQ-SAM is adopted in [Osprey](https://arxiv.org/abs/2312.10032) to provide fine-grained mask annotation and also [CaR](https://torrvision.com/clip_as_rnn/) method.
+
+2023/11/06: HQ-SAM is adopted to annotate the Grounding-anything Dataset proposed by [GLaMM](https://arxiv.org/abs/2311.03356).
+
+2023/10/15: HQ-SAM is supported in the [OpenMMLab PlayGround](https://github.com/open-mmlab/playground/blob/main/label_anything/readme.md) for annotation with Label-Studio.
+
+2023/09/28: HQ-SAM is in [ENIGMA-51](https://iplab.dmi.unict.it/ENIGMA-51/) for annotating egocentric industrial data, with SAM comparison in [paper](https://arxiv.org/abs/2309.14809).
+
+2023/08/16: HQ-SAM is in [segment-geospatial](https://github.com/opengeos/segment-geospatial) for segmenting geospatial data, and mask annotation tool [ISAT](https://github.com/yatengLG/ISAT_with_segment_anything)!
+
+2023/08/11: Support [python package](#quick-installation-via-pip) for easier **pip installation**.
+
+2023/07/25: Light HQ-SAM is in [EfficientSAM series](https://github.com/IDEA-Research/Grounded-Segment-Anything/tree/main/EfficientSAM) combining with [Grounded SAM](https://github.com/IDEA-Research/Grounded-Segment-Anything/)!
+
+2023/07/21: HQ-SAM is also in OpenXLab apps, thanks their support!
+
+:rocket::rocket: 2023/07/17: We released **Light HQ-SAM** using TinyViT as backbone, for both fast and high-quality zero-shot segmentation, which reaches **41.2 FPS**. Refer to [Light HQ-SAM vs. MobileSAM](#light-hq-sam-vs-mobilesam-on-coco) for more details.
+
+:trophy::1st_place_medal: 2023/07/14: Grounded **HQ-SAM** obtains the **first place**:1st_place_medal: in the [Segmentation in the Wild](https://eval.ai/web/challenges/challenge-page/1931/leaderboard/4567) competition on zero-shot track (hosted in [CVPR 2023 workshop](https://computer-vision-in-the-wild.github.io/cvpr-2023/)), outperforming Grounded SAM. Refer to our [SGinW evaluation](#grounded-hq-sam-vs-grounded-sam-on-seginw) for more details.
+
+2023/07/05: We released [SAM tuning instuctions](#hq-sam-tuning-and-hq-seg44k-data) and [HQSeg-44K data](#hq-sam-tuning-and-hq-seg44k-data).
+
+2023/07/04: HQ-SAM is adopted in [SAM-PT](https://github.com/SysCV/sam-pt) to improve the SAM-based zero-shot video segmentation performance. Also, HQ-SAM is used in [Grounded-SAM](https://github.com/IDEA-Research/Grounded-Segment-Anything), [Inpaint Anything](https://github.com/Uminosachi/sd-webui-inpaint-anything) and [HQTrack](https://github.com/jiawen-zhu/HQTrack) (2nd in VOTS 2023).
+
+2023/06/28: We released the [ONNX export script](#onnx-export) and [colab notebook](https://colab.research.google.com/drive/11U2La49c2IxahzJkAV-EzPqEH3cz_5hq?usp=sharing) for exporting and using ONNX model.
+
+2023/06/23: Play with HQ-SAM demo at [](https://huggingface.co/spaces/sam-hq-team/sam-hq), which supports point, box and text prompts.
+
+2023/06/14: We released the [colab demo](https://colab.research.google.com/drive/1QwAbn5hsdqKOD5niuBzuqQX4eLCbNKFL?usp=sharing) and [automatic mask generator notebook](https://colab.research.google.com/drive/1dhRq4eR6Fbl-yl1vbQvU9hqyyeOidQaU?usp=sharing).
+
+2023/06/13: We released the [model checkpoints](#model-checkpoints) and [demo visualization codes](#getting-started).
+
+Visual comparison between SAM and HQ-SAM
+-----------------
+**SAM vs. HQ-SAM**
+
+
+
+
+Introduction
+-----------------
+The recent Segment Anything Model (SAM) represents a big leap in scaling up segmentation models, allowing for powerful zero-shot capabilities and flexible prompting. Despite being trained with 1.1 billion masks, SAM's mask prediction quality falls short in many cases, particularly when dealing with objects that have intricate structures. We propose HQ-SAM, equipping SAM with the ability to accurately segment any object, while maintaining SAM's original promptable design, efficiency, and zero-shot generalizability. Our careful design reuses and preserves the pre-trained model weights of SAM, while only introducing minimal additional parameters and computation. We design a learnable High-Quality Output Token, which is injected into SAM's mask decoder and is responsible for predicting the high-quality mask. Instead of only applying it on mask-decoder features, we first fuse them with early and final ViT features for improved mask details. To train our introduced learnable parameters, we compose a dataset of 44K fine-grained masks from several sources. HQ-SAM is only trained on the introduced detaset of 44k masks, which takes only 4 hours on 8 GPUs. We show the efficacy of HQ-SAM in a suite of 9 diverse segmentation datasets across different downstream tasks, where 7 out of them are evaluated in a zero-shot transfer protocol.
+
+
+
+Quantitative comparison between SAM and HQ-SAM
+-----------------
+Note: For box-prompting-based evaluation, we feed SAM, MobileSAM and our HQ-SAM with the same image/video bounding boxes and adopt the single mask output mode of SAM.
+
+We provide comprehensive performance, model size and speed comparison on SAM variants:
+
+
+### Various ViT backbones on COCO:
+
+Note: For the COCO dataset, we use a SOTA detector FocalNet-DINO trained on the COCO dataset as our box prompt generator.
+
+### YTVIS and HQ-YTVIS
+Note:Using ViT-L backbone. We adopt the SOTA detector Mask2Former trained on the YouTubeVIS 2019 dataset as our video boxes prompt generator while reusing its object association prediction.
+
+
+### DAVIS
+Note: Using ViT-L backbone. We adopt the SOTA model XMem as our video boxes prompt generator while reusing its object association prediction.
+
+
+### **Quick Installation via pip**
+```
+pip install segment-anything-hq
+python
+from segment_anything_hq import sam_model_registry
+model_type = "" #"vit_l/vit_b/vit_h/vit_tiny"
+sam_checkpoint = ""
+sam = sam_model_registry[model_type](checkpoint=sam_checkpoint)
+```
+
+see specific usage example (such as vit-l) by running belowing command:
+```
+export PYTHONPATH=$(pwd)
+python demo/demo_hqsam_pip_example.py
+```
+
+
+### **Standard Installation**
+The code requires `python>=3.8`, as well as `pytorch>=1.7` and `torchvision>=0.8`. Please follow the instructions [here](https://pytorch.org/get-started/locally/) to install both PyTorch and TorchVision dependencies. Installing both PyTorch and TorchVision with CUDA support is strongly recommended.
+
+Clone the repository locally and install with
+
+```
+git clone https://github.com/SysCV/sam-hq.git
+cd sam-hq; pip install -e .
+```
+
+The following optional dependencies are necessary for mask post-processing, saving masks in COCO format, the example notebooks, and exporting the model in ONNX format. `jupyter` is also required to run the example notebooks.
+
+```
+pip install opencv-python pycocotools matplotlib onnxruntime onnx timm
+```
+
+### Example conda environment setup
+```bash
+conda create --name sam_hq python=3.8 -y
+conda activate sam_hq
+conda install pytorch==1.10.0 torchvision==0.11.0 cudatoolkit=11.1 -c pytorch -c nvidia
+pip install opencv-python pycocotools matplotlib onnxruntime onnx timm
+
+# under your working directory
+git clone https://github.com/SysCV/sam-hq.git
+cd sam-hq
+pip install -e .
+export PYTHONPATH=$(pwd)
+```
+
+### **Model Checkpoints**
+
+Three HQ-SAM model versions of the model are available with different backbone sizes. These models can be instantiated by running
+
+```
+from segment_anything import sam_model_registry
+sam = sam_model_registry[""](checkpoint="")
+```
+
+Download the provided trained model below and put them into the pretrained_checkpoint folder:
+```
+mkdir pretrained_checkpoint
+```
+
+Click the links below to download the checkpoint for the corresponding model type. We also provide **alternative model downloading links** [here](https://github.com/SysCV/sam-hq/issues/5) or at [hugging face](https://huggingface.co/lkeab/hq-sam/tree/main).
+- `vit_b`: [ViT-B HQ-SAM model.](https://drive.google.com/file/d/11yExZLOve38kRZPfRx_MRxfIAKmfMY47/view?usp=sharing)
+- `vit_l`: [ViT-L HQ-SAM model.](https://drive.google.com/file/d/1Uk17tDKX1YAKas5knI4y9ZJCo0lRVL0G/view?usp=sharing)
+- `vit_h`: [ViT-H HQ-SAM model.](https://drive.google.com/file/d/1qobFYrI4eyIANfBSmYcGuWRaSIXfMOQ8/view?usp=sharing)
+- `vit_tiny` (**Light HQ-SAM** for real-time need): [ViT-Tiny HQ-SAM model.](https://huggingface.co/lkeab/hq-sam/resolve/main/sam_hq_vit_tiny.pth)
+
+### **Getting Started**
+
+First download a [model checkpoint](#model-checkpoints). Then the model can be used in just a few lines to get masks from a given prompt:
+
+```
+from segment_anything import SamPredictor, sam_model_registry
+sam = sam_model_registry[""](checkpoint="")
+predictor = SamPredictor(sam)
+predictor.set_image()
+masks, _, _ = predictor.predict()
+```
+
+Additionally, see the usage examples in our [demo](/demo/demo_hqsam.py) , [colab notebook](https://colab.research.google.com/drive/1QwAbn5hsdqKOD5niuBzuqQX4eLCbNKFL?usp=sharing) and [automatic mask generator notebook](https://colab.research.google.com/drive/1dhRq4eR6Fbl-yl1vbQvU9hqyyeOidQaU?usp=sharing).
+
+To obtain HQ-SAM's visual result:
+```
+python demo/demo_hqsam.py
+```
+
+To obtain baseline SAM's visual result. Note that you need to download original SAM checkpoint from [baseline-SAM-L model](https://dl.fbaipublicfiles.com/segment_anything/sam_vit_l_0b3195.pth) and put it into the pretrained_checkpoint folder.
+```
+python demo/demo_sam.py
+```
+
+To obtain Light HQ-SAM's visual result:
+```
+python demo/demo_hqsam_light.py
+```
+
+### **HQ-SAM Tuning and HQ-Seg44k Data**
+We provide detailed training, evaluation, visualization and data downloading instructions in [HQ-SAM training](train/README.md). You can also replace our training data to obtain your own SAM in specific application domain (like medical, OCR and remote sensing).
+
+Please change the current folder path to:
+```
+cd train
+```
+and then refer to detailed [readme instruction](train/README.md).
+
+### **Grounded HQ-SAM vs Grounded SAM on [SegInW](https://eval.ai/web/challenges/challenge-page/1931/overview?ref=blog.roboflow.com)**
+
+Grounded HQ-SAM wins the **first place**:1st_place_medal: on SegInW benchmark (consist of 25 public zero-shot in the wild segmentation datasets), and outpuerforming Grounded SAM using the same grounding-dino detector.
+
+
+
+
+Model Name
+Encoder
+GroundingDINO
+Mean AP
+Evaluation Script
+Log
+Output Json
+
+
+ Grounded SAM
+vit-h
+swin-b
+48.7
+script
+log
+result
+
+
+ Grounded HQ-SAM
+vit-h
+swin-b
+49.6
+script
+log
+result
+
+
+
+Please change the current folder path to:
+```
+cd seginw
+```
+We provide detailed evaluation instructions and metrics on SegInW in [Grounded-HQ-SAM evaluation](seginw/README.md).
+
+### **Light HQ-SAM vs MobileSAM on COCO**
+We propose [Light HQ-SAM](#model-checkpoints) based on the tiny vit image encoder provided by MobileSAM. We provide quantitative comparison on zero-shot COCO performance, speed and memory below. Try Light HQ-SAM at [here](#getting-started).
+
+
+
+
+Model
+Encoder
+AP
+AP@L
+AP@M
+AP@S
+Model Params (MB)
+FPS
+Memory (GB)
+
+
+ MobileSAM
+TinyViT
+44.3
+61.8
+48.1
+28.8
+38.6
+44.8
+3.7
+
+
+ Light HQ-SAM
+ TinyViT
+45.0
+62.8
+48.8
+29.2
+40.3
+41.2
+3.7
+
+
+
+Note: For the COCO dataset, we use the same SOTA detector FocalNet-DINO trained on the COCO dataset as our and Mobile sam's box prompt generator.
+
+
+### **ONNX export**
+HQ-SAM's lightweight mask decoder can be exported to ONNX format so that it can be run in any environment that supports ONNX runtime. Export the model with
+```
+python scripts/export_onnx_model.py --checkpoint --model-type --output
+```
+See the [example notebook](https://colab.research.google.com/drive/11U2La49c2IxahzJkAV-EzPqEH3cz_5hq?usp=sharing) for details on how to combine image preprocessing via HQ-SAM's backbone with mask prediction using the ONNX model. It is recommended to use the latest stable version of PyTorch for ONNX export.
+
+
+Citation
+---------------
+If you find HQ-SAM useful in your research or refer to the provided baseline results, please star :star: this repository and consider citing :pencil::
+```
+@inproceedings{sam_hq,
+ title={Segment Anything in High Quality},
+ author={Ke, Lei and Ye, Mingqiao and Danelljan, Martin and Liu, Yifan and Tai, Yu-Wing and Tang, Chi-Keung and Yu, Fisher},
+ booktitle={NeurIPS},
+ year={2023}
+}
+```
+Related high-quality instance segmentation work:
+```
+@inproceedings{transfiner,
+ title={Mask Transfiner for High-Quality Instance Segmentation},
+ author={Ke, Lei and Danelljan, Martin and Li, Xia and Tai, Yu-Wing and Tang, Chi-Keung and Yu, Fisher},
+ booktitle={CVPR},
+ year={2022}
+}
+```
+
+## Acknowledgments
+- Thanks [SAM](https://github.com/facebookresearch/segment-anything), [Grounded SAM](https://github.com/IDEA-Research/Grounded-Segment-Anything) and [MobileSAM](https://github.com/ChaoningZhang/MobileSAM) for their public code and released models.
diff --git a/sam-hq/demo/demo_hqsam.py b/sam-hq/demo/demo_hqsam.py
new file mode 100644
index 0000000000000000000000000000000000000000..363f520e8601a62d40f1b86088d5e934811e334d
--- /dev/null
+++ b/sam-hq/demo/demo_hqsam.py
@@ -0,0 +1,147 @@
+import numpy as np
+import torch
+import matplotlib.pyplot as plt
+import cv2
+from segment_anything import sam_model_registry, SamPredictor
+import os
+
+def show_mask(mask, ax, random_color=False):
+ if random_color:
+ color = np.concatenate([np.random.random(3), np.array([0.6])], axis=0)
+ else:
+ color = np.array([30/255, 144/255, 255/255, 0.6])
+ h, w = mask.shape[-2:]
+ mask_image = mask.reshape(h, w, 1) * color.reshape(1, 1, -1)
+ ax.imshow(mask_image)
+
+def show_points(coords, labels, ax, marker_size=375):
+ pos_points = coords[labels==1]
+ neg_points = coords[labels==0]
+ ax.scatter(pos_points[:, 0], pos_points[:, 1], color='green', marker='*', s=marker_size, edgecolor='white', linewidth=1.25)
+ ax.scatter(neg_points[:, 0], neg_points[:, 1], color='red', marker='*', s=marker_size, edgecolor='white', linewidth=1.25)
+
+def show_box(box, ax):
+ x0, y0 = box[0], box[1]
+ w, h = box[2] - box[0], box[3] - box[1]
+ ax.add_patch(plt.Rectangle((x0, y0), w, h, edgecolor='green', facecolor=(0,0,0,0), lw=2))
+
+
+def show_res(masks, scores, input_point, input_label, input_box, filename, image):
+ for i, (mask, score) in enumerate(zip(masks, scores)):
+ plt.figure(figsize=(10,10))
+ plt.imshow(image)
+ show_mask(mask, plt.gca())
+ if input_box is not None:
+ box = input_box[i]
+ show_box(box, plt.gca())
+ if (input_point is not None) and (input_label is not None):
+ show_points(input_point, input_label, plt.gca())
+
+ print(f"Score: {score:.3f}")
+ plt.axis('off')
+ plt.savefig(filename+'_'+str(i)+'.png',bbox_inches='tight',pad_inches=-0.1)
+ plt.close()
+
+def show_res_multi(masks, scores, input_point, input_label, input_box, filename, image):
+ plt.figure(figsize=(10, 10))
+ plt.imshow(image)
+ for mask in masks:
+ show_mask(mask, plt.gca(), random_color=True)
+ for box in input_box:
+ show_box(box, plt.gca())
+ for score in scores:
+ print(f"Score: {score:.3f}")
+ plt.axis('off')
+ plt.savefig(filename +'.png',bbox_inches='tight',pad_inches=-0.1)
+ plt.close()
+
+
+if __name__ == "__main__":
+ sam_checkpoint = "./pretrained_checkpoint/sam_hq_vit_l.pth"
+ model_type = "vit_l"
+ device = "cuda"
+ sam = sam_model_registry[model_type](checkpoint=sam_checkpoint)
+ sam.to(device=device)
+ predictor = SamPredictor(sam)
+
+ for i in range(8):
+ print("image: ",i)
+ # hq_token_only: False means use hq output to correct SAM output.
+ # True means use hq output only.
+ # Default: False
+ hq_token_only = False
+ # To achieve best visualization effect, for images contain multiple objects (like typical coco images), we suggest to set hq_token_only=False
+ # For images contain single object, we suggest to set hq_token_only = True
+ # For quantiative evaluation on COCO/YTVOS/DAVIS/UVO/LVIS etc., we set hq_token_only = False
+
+ image = cv2.imread('demo/input_imgs/example'+str(i)+'.png')
+ image = cv2.cvtColor(image, cv2.COLOR_BGR2RGB)
+ predictor.set_image(image)
+
+ if i==0:
+ input_box = np.array([[4,13,1007,1023]])
+ input_point, input_label = None, None
+ elif i==1:
+ input_box = np.array([[306, 132, 925, 893]])
+ input_point, input_label = None, None
+ hq_token_only = True
+ elif i==2:
+ input_point = np.array([[495,518],[217,140]])
+ input_label = np.ones(input_point.shape[0])
+ input_box = None
+ hq_token_only = True
+ elif i==3:
+ input_point = np.array([[221,482],[498,633],[750,379]])
+ input_label = np.ones(input_point.shape[0])
+ input_box = None
+ elif i==4:
+ input_box = np.array([[64,76,940,919]])
+ input_point, input_label = None, None
+ hq_token_only = True
+ elif i==5:
+ input_point = np.array([[373,363], [452, 575]])
+ input_label = np.ones(input_point.shape[0])
+ input_box = None
+ elif i==6:
+ input_box = np.array([[181, 196, 757, 495]])
+ input_point, input_label = None, None
+ elif i==7:
+ # multi box input
+ input_box = torch.tensor([[45,260,515,470], [310,228,424,296]],device=predictor.device)
+ transformed_box = predictor.transform.apply_boxes_torch(input_box, image.shape[:2])
+ input_point, input_label = None, None
+
+ batch_box = False if input_box is None else len(input_box)>1
+ result_path = 'demo/hq_sam_result/'
+ os.makedirs(result_path, exist_ok=True)
+
+ if not batch_box:
+ masks, scores, logits = predictor.predict(
+ point_coords=input_point,
+ point_labels=input_label,
+ box = input_box,
+ multimask_output=False,
+ hq_token_only=hq_token_only,
+ )
+ show_res(masks,scores,input_point, input_label, input_box, result_path + 'example'+str(i), image)
+
+ else:
+ masks, scores, logits = predictor.predict_torch(
+ point_coords=input_point,
+ point_labels=input_label,
+ boxes=transformed_box,
+ multimask_output=False,
+ hq_token_only=hq_token_only,
+ )
+ masks = masks.squeeze(1).cpu().numpy()
+ scores = scores.squeeze(1).cpu().numpy()
+ input_box = input_box.cpu().numpy()
+ show_res_multi(masks, scores, input_point, input_label, input_box, result_path + 'example'+str(i), image)
+
+
+
+
+
+
+
+
diff --git a/sam-hq/demo/demo_hqsam_light.py b/sam-hq/demo/demo_hqsam_light.py
new file mode 100644
index 0000000000000000000000000000000000000000..26a9fee572b783d8f4f94e89eef4ff770d22511d
--- /dev/null
+++ b/sam-hq/demo/demo_hqsam_light.py
@@ -0,0 +1,141 @@
+import numpy as np
+import torch
+import matplotlib.pyplot as plt
+import cv2
+from segment_anything import sam_model_registry, SamPredictor
+import os
+
+def show_mask(mask, ax, random_color=False):
+ if random_color:
+ color = np.concatenate([np.random.random(3), np.array([0.6])], axis=0)
+ else:
+ color = np.array([30/255, 144/255, 255/255, 0.6])
+ h, w = mask.shape[-2:]
+ mask_image = mask.reshape(h, w, 1) * color.reshape(1, 1, -1)
+ ax.imshow(mask_image)
+
+def show_points(coords, labels, ax, marker_size=375):
+ pos_points = coords[labels==1]
+ neg_points = coords[labels==0]
+ ax.scatter(pos_points[:, 0], pos_points[:, 1], color='green', marker='*', s=marker_size, edgecolor='white', linewidth=1.25)
+ ax.scatter(neg_points[:, 0], neg_points[:, 1], color='red', marker='*', s=marker_size, edgecolor='white', linewidth=1.25)
+
+def show_box(box, ax):
+ x0, y0 = box[0], box[1]
+ w, h = box[2] - box[0], box[3] - box[1]
+ ax.add_patch(plt.Rectangle((x0, y0), w, h, edgecolor='green', facecolor=(0,0,0,0), lw=2))
+
+
+def show_res(masks, scores, input_point, input_label, input_box, filename, image):
+ for i, (mask, score) in enumerate(zip(masks, scores)):
+ plt.figure(figsize=(10,10))
+ plt.imshow(image)
+ show_mask(mask, plt.gca())
+ if input_box is not None:
+ box = input_box[i]
+ show_box(box, plt.gca())
+ if (input_point is not None) and (input_label is not None):
+ show_points(input_point, input_label, plt.gca())
+
+ print(f"Score: {score:.3f}")
+ plt.axis('off')
+ plt.savefig(filename+'_'+str(i)+'.png',bbox_inches='tight',pad_inches=-0.1)
+ plt.close()
+
+def show_res_multi(masks, scores, input_point, input_label, input_box, filename, image):
+ plt.figure(figsize=(10, 10))
+ plt.imshow(image)
+ for mask in masks:
+ show_mask(mask, plt.gca(), random_color=True)
+ for box in input_box:
+ show_box(box, plt.gca())
+ for score in scores:
+ print(f"Score: {score:.3f}")
+ plt.axis('off')
+ plt.savefig(filename +'.png',bbox_inches='tight',pad_inches=-0.1)
+ plt.close()
+
+
+if __name__ == "__main__":
+ sam_checkpoint = "./pretrained_checkpoint/sam_hq_vit_tiny.pth"
+ model_type = "vit_tiny"
+
+ device = "cuda"
+ sam = sam_model_registry[model_type](checkpoint=sam_checkpoint)
+ sam.to(device=device)
+ sam.eval()
+ predictor = SamPredictor(sam)
+
+
+ image = cv2.imread('demo/input_imgs/dog.jpg')
+ image = cv2.cvtColor(image, cv2.COLOR_BGR2RGB)
+ predictor.set_image(image)
+ # hq_token_only: False means use hq output to correct SAM output.
+ # True means use hq output only.
+ # Default: False
+ hq_token_only = False
+ # To achieve best visualization effect, for images contain multiple objects (like typical coco images), we suggest to set hq_token_only=False
+ # For images contain single object, we suggest to set hq_token_only = True
+ # For quantiative evaluation on COCO/YTVOS/DAVIS/UVO/LVIS etc., we set hq_token_only = False
+
+ # box prompt
+ input_box = np.array([[784,500,1789,1000]])
+ input_point, input_label = None, None
+
+ masks, scores, logits = predictor.predict(
+ point_coords=input_point,
+ point_labels=input_label,
+ box = input_box,
+ multimask_output=False,
+ hq_token_only=hq_token_only,
+ )
+ result_path = 'demo/hq_sam_tiny_result/'
+ os.makedirs(result_path, exist_ok=True)
+ show_res(masks,scores,input_point, input_label, input_box, result_path + 'dog', image)
+
+
+
+ image = cv2.imread('demo/input_imgs/example3.png')
+ image = cv2.cvtColor(image, cv2.COLOR_BGR2RGB)
+ predictor.set_image(image)
+ hq_token_only = True
+ # point prompt
+ input_point = np.array([[221,482],[498,633],[750,379]])
+ input_label = np.ones(input_point.shape[0])
+ input_box = None
+
+ masks, scores, logits = predictor.predict(
+ point_coords=input_point,
+ point_labels=input_label,
+ box = input_box,
+ multimask_output=False,
+ hq_token_only=hq_token_only,
+ )
+ show_res(masks,scores,input_point, input_label, input_box, result_path + 'example3', image)
+
+
+ image = cv2.imread('demo/input_imgs/example7.png')
+ image = cv2.cvtColor(image, cv2.COLOR_BGR2RGB)
+ predictor.set_image(image)
+ hq_token_only = False
+ # multi box prompt
+ input_box = torch.tensor([[45,260,515,470], [310,228,424,296]],device=predictor.device)
+ transformed_box = predictor.transform.apply_boxes_torch(input_box, image.shape[:2])
+ input_point, input_label = None, None
+ masks, scores, logits = predictor.predict_torch(
+ point_coords=input_point,
+ point_labels=input_label,
+ boxes=transformed_box,
+ multimask_output=False,
+ hq_token_only=hq_token_only,
+ )
+ masks = masks.squeeze(1).cpu().numpy()
+ scores = scores.squeeze(1).cpu().numpy()
+ input_box = input_box.cpu().numpy()
+ show_res_multi(masks, scores, input_point, input_label, input_box, result_path + 'example7', image)
+
+
+
+
+
+
diff --git a/sam-hq/demo/demo_hqsam_pip_example.py b/sam-hq/demo/demo_hqsam_pip_example.py
new file mode 100644
index 0000000000000000000000000000000000000000..51c7fd521745c534930cd24977e680d5fbcb4dd9
--- /dev/null
+++ b/sam-hq/demo/demo_hqsam_pip_example.py
@@ -0,0 +1,141 @@
+import numpy as np
+import torch
+import matplotlib.pyplot as plt
+import cv2
+from segment_anything_hq import sam_model_registry, SamPredictor
+import os
+
+def show_mask(mask, ax, random_color=False):
+ if random_color:
+ color = np.concatenate([np.random.random(3), np.array([0.6])], axis=0)
+ else:
+ color = np.array([30/255, 144/255, 255/255, 0.6])
+ h, w = mask.shape[-2:]
+ mask_image = mask.reshape(h, w, 1) * color.reshape(1, 1, -1)
+ ax.imshow(mask_image)
+
+def show_points(coords, labels, ax, marker_size=375):
+ pos_points = coords[labels==1]
+ neg_points = coords[labels==0]
+ ax.scatter(pos_points[:, 0], pos_points[:, 1], color='green', marker='*', s=marker_size, edgecolor='white', linewidth=1.25)
+ ax.scatter(neg_points[:, 0], neg_points[:, 1], color='red', marker='*', s=marker_size, edgecolor='white', linewidth=1.25)
+
+def show_box(box, ax):
+ x0, y0 = box[0], box[1]
+ w, h = box[2] - box[0], box[3] - box[1]
+ ax.add_patch(plt.Rectangle((x0, y0), w, h, edgecolor='green', facecolor=(0,0,0,0), lw=2))
+
+
+def show_res(masks, scores, input_point, input_label, input_box, filename, image):
+ for i, (mask, score) in enumerate(zip(masks, scores)):
+ plt.figure(figsize=(10,10))
+ plt.imshow(image)
+ show_mask(mask, plt.gca())
+ if input_box is not None:
+ box = input_box[i]
+ show_box(box, plt.gca())
+ if (input_point is not None) and (input_label is not None):
+ show_points(input_point, input_label, plt.gca())
+
+ print(f"Score: {score:.3f}")
+ plt.axis('off')
+ plt.savefig(filename+'_'+str(i)+'.png',bbox_inches='tight',pad_inches=-0.1)
+ plt.close()
+
+def show_res_multi(masks, scores, input_point, input_label, input_box, filename, image):
+ plt.figure(figsize=(10, 10))
+ plt.imshow(image)
+ for mask in masks:
+ show_mask(mask, plt.gca(), random_color=True)
+ for box in input_box:
+ show_box(box, plt.gca())
+ for score in scores:
+ print(f"Score: {score:.3f}")
+ plt.axis('off')
+ plt.savefig(filename +'.png',bbox_inches='tight',pad_inches=-0.1)
+ plt.close()
+
+
+if __name__ == "__main__":
+ sam_checkpoint = "./pretrained_checkpoint/sam_hq_vit_l.pth"
+ model_type = "vit_l"
+ device = "cuda"
+ sam = sam_model_registry[model_type](checkpoint=sam_checkpoint)
+ sam.to(device=device)
+ predictor = SamPredictor(sam)
+
+ for i in range(8):
+ print("image: ",i)
+ # hq_token_only: False means use hq output to correct SAM output.
+ # True means use hq output only.
+ # Default: False
+ hq_token_only = False
+ # To achieve best visualization effect, for images contain multiple objects (like typical coco images), we suggest to set hq_token_only=False
+ # For images contain single object, we suggest to set hq_token_only = True
+ # For quantiative evaluation on COCO/YTVOS/DAVIS/UVO/LVIS etc., we set hq_token_only = False
+
+ image = cv2.imread('demo/input_imgs/example'+str(i)+'.png')
+ image = cv2.cvtColor(image, cv2.COLOR_BGR2RGB)
+ predictor.set_image(image)
+
+ if i==0:
+ input_box = np.array([[4,13,1007,1023]])
+ input_point, input_label = None, None
+ elif i==1:
+ input_box = np.array([[306, 132, 925, 893]])
+ input_point, input_label = None, None
+ hq_token_only = True
+ elif i==2:
+ input_point = np.array([[495,518],[217,140]])
+ input_label = np.ones(input_point.shape[0])
+ input_box = None
+ hq_token_only = True
+ elif i==3:
+ input_point = np.array([[221,482],[498,633],[750,379]])
+ input_label = np.ones(input_point.shape[0])
+ input_box = None
+ elif i==4:
+ input_box = np.array([[64,76,940,919]])
+ input_point, input_label = None, None
+ hq_token_only = True
+ elif i==5:
+ input_point = np.array([[373,363], [452, 575]])
+ input_label = np.ones(input_point.shape[0])
+ input_box = None
+ elif i==6:
+ input_box = np.array([[181, 196, 757, 495]])
+ input_point, input_label = None, None
+ elif i==7:
+ # multi box input
+ input_box = torch.tensor([[45,260,515,470], [310,228,424,296]],device=predictor.device)
+ transformed_box = predictor.transform.apply_boxes_torch(input_box, image.shape[:2])
+ input_point, input_label = None, None
+
+ batch_box = False if input_box is None else len(input_box)>1
+ result_path = 'demo/hq_sam_result/'
+ os.makedirs(result_path, exist_ok=True)
+
+ if not batch_box:
+ masks, scores, logits = predictor.predict(
+ point_coords=input_point,
+ point_labels=input_label,
+ box = input_box,
+ multimask_output=False,
+ hq_token_only=hq_token_only,
+ )
+ show_res(masks,scores,input_point, input_label, input_box, result_path + 'example'+str(i), image)
+
+ else:
+ masks, scores, logits = predictor.predict_torch(
+ point_coords=input_point,
+ point_labels=input_label,
+ boxes=transformed_box,
+ multimask_output=False,
+ hq_token_only=hq_token_only,
+ )
+ masks = masks.squeeze(1).cpu().numpy()
+ scores = scores.squeeze(1).cpu().numpy()
+ input_box = input_box.cpu().numpy()
+ show_res_multi(masks, scores, input_point, input_label, input_box, result_path + 'example'+str(i), image)
+
+
diff --git a/sam-hq/demo/demo_sam.py b/sam-hq/demo/demo_sam.py
new file mode 100644
index 0000000000000000000000000000000000000000..a255590b1dfc6a34b1e50f63a58f5fdaf348f1e2
--- /dev/null
+++ b/sam-hq/demo/demo_sam.py
@@ -0,0 +1,127 @@
+import numpy as np
+import torch
+import matplotlib.pyplot as plt
+import cv2
+from segment_anything import sam_model_registry_baseline, SamPredictor
+import os
+
+def show_mask(mask, ax, random_color=False):
+ if random_color:
+ color = np.concatenate([np.random.random(3), np.array([0.6])], axis=0)
+ else:
+ color = np.array([30/255, 144/255, 255/255, 0.6])
+ h, w = mask.shape[-2:]
+ mask_image = mask.reshape(h, w, 1) * color.reshape(1, 1, -1)
+ ax.imshow(mask_image)
+
+def show_points(coords, labels, ax, marker_size=375):
+ pos_points = coords[labels==1]
+ neg_points = coords[labels==0]
+ ax.scatter(pos_points[:, 0], pos_points[:, 1], color='green', marker='*', s=marker_size, edgecolor='white', linewidth=1.25)
+ ax.scatter(neg_points[:, 0], neg_points[:, 1], color='red', marker='*', s=marker_size, edgecolor='white', linewidth=1.25)
+
+def show_box(box, ax):
+ x0, y0 = box[0], box[1]
+ w, h = box[2] - box[0], box[3] - box[1]
+ ax.add_patch(plt.Rectangle((x0, y0), w, h, edgecolor='green', facecolor=(0,0,0,0), lw=2))
+
+
+def show_res(masks, scores, input_point, input_label, input_box, filename, image):
+ for i, (mask, score) in enumerate(zip(masks, scores)):
+ plt.figure(figsize=(10,10))
+ plt.imshow(image)
+ show_mask(mask, plt.gca())
+ if input_box is not None:
+ box = input_box[i]
+ show_box(box, plt.gca())
+ if (input_point is not None) and (input_label is not None):
+ show_points(input_point, input_label, plt.gca())
+
+ print(f"Score: {score:.3f}")
+ plt.axis('off')
+ plt.savefig(filename+'_'+str(i)+'.png',bbox_inches='tight',pad_inches=-0.1)
+ plt.close()
+
+def show_res_multi(masks, scores, input_point, input_label, input_box, filename, image):
+ plt.figure(figsize=(10, 10))
+ plt.imshow(image)
+ for mask in masks:
+ show_mask(mask, plt.gca(), random_color=True)
+ for box in input_box:
+ show_box(box, plt.gca())
+ for score in scores:
+ print(f"Score: {score:.3f}")
+ plt.axis('off')
+ plt.savefig(filename +'.png',bbox_inches='tight',pad_inches=-0.1)
+ plt.close()
+
+if __name__ == "__main__":
+ sam_checkpoint = "./pretrained_checkpoint/sam_vit_l_0b3195.pth"
+ model_type = "vit_l"
+ device = "cuda"
+ sam = sam_model_registry_baseline[model_type](checkpoint=sam_checkpoint)
+ sam.to(device=device)
+ predictor = SamPredictor(sam)
+
+ for i in range(8):
+ print("image: ",i)
+ image = cv2.imread('demo/input_imgs/example'+str(i)+'.png')
+ image = cv2.cvtColor(image, cv2.COLOR_BGR2RGB)
+ predictor.set_image(image)
+
+ if i==0:
+ input_box = np.array([[4,13,1007,1023]])
+ input_point, input_label = None, None
+ elif i==1:
+ input_box = np.array([[306, 132, 925, 893]])
+ input_point, input_label = None, None
+ elif i==2:
+ input_point = np.array([[495,518],[217,140]])
+ input_label = np.ones(input_point.shape[0])
+ input_box = None
+ elif i==3:
+ input_point = np.array([[221,482],[498,633],[750,379]])
+ input_label = np.ones(input_point.shape[0])
+ input_box = None
+ elif i==4:
+ input_box = np.array([[64,76,940,919]])
+ input_point, input_label = None, None
+ elif i==5:
+ input_point = np.array([[373,363], [452, 575]])
+ input_label = np.ones(input_point.shape[0])
+ input_box = None
+ elif i==6:
+ input_box = np.array([[181, 196, 757, 495]])
+ input_point, input_label = None, None
+ elif i==7:
+ # multi box input
+ input_box = torch.tensor([[45,260,515,470], [310,228,424,296]],device=predictor.device)
+ transformed_box = predictor.transform.apply_boxes_torch(input_box, image.shape[:2])
+ input_point, input_label = None, None
+
+ batch_box = False if input_box is None else len(input_box)>1
+ result_path = 'demo/baseline_sam_result/'
+ os.makedirs(result_path, exist_ok=True)
+
+ if not batch_box:
+ masks, scores, logits = predictor.predict(
+ point_coords=input_point,
+ point_labels=input_label,
+ box = input_box,
+ multimask_output=False,
+ )
+ show_res(masks,scores,input_point, input_label, input_box, result_path + 'example'+str(i), image)
+ else:
+ masks, scores, logits = predictor.predict_torch(
+ point_coords=input_point,
+ point_labels=input_label,
+ boxes=transformed_box,
+ multimask_output=False,
+ )
+ masks = masks.squeeze(1).cpu().numpy()
+ scores = scores.squeeze(1).cpu().numpy()
+ input_box = input_box.cpu().numpy()
+ show_res_multi(masks, scores, input_point, input_label, input_box, result_path + 'example'+str(i), image)
+
+
+
diff --git a/sam-hq/demo/input_imgs/dog.jpg b/sam-hq/demo/input_imgs/dog.jpg
new file mode 100644
index 0000000000000000000000000000000000000000..f80eb273dacf05b3c6054ca08cef64628161067b
--- /dev/null
+++ b/sam-hq/demo/input_imgs/dog.jpg
@@ -0,0 +1,3 @@
+version https://git-lfs.github.com/spec/v1
+oid sha256:a5062538fc67074179eb884fb1d514854af6e759bc8ac623f94035835472937e
+size 221810
diff --git a/sam-hq/sam_hq_vit_tiny.pth b/sam-hq/sam_hq_vit_tiny.pth
new file mode 100644
index 0000000000000000000000000000000000000000..7b1ef79ad374fde6774b37b097b0776eabdf3758
--- /dev/null
+++ b/sam-hq/sam_hq_vit_tiny.pth
@@ -0,0 +1,3 @@
+version https://git-lfs.github.com/spec/v1
+oid sha256:0f32c075ccdd870ae54db2f7630e7a0878ede5a2b06d05d6fe02c65a82fb7196
+size 42526881
diff --git a/sam-hq/scripts/export_onnx_model.py b/sam-hq/scripts/export_onnx_model.py
new file mode 100644
index 0000000000000000000000000000000000000000..740210f193c86e2298250ec5f517f9352b55c2d7
--- /dev/null
+++ b/sam-hq/scripts/export_onnx_model.py
@@ -0,0 +1,219 @@
+# Copyright (c) Meta Platforms, Inc. and affiliates.
+# All rights reserved.
+
+# This source code is licensed under the license found in the
+# LICENSE file in the root directory of this source tree.
+
+import torch
+
+from segment_anything import sam_model_registry
+from segment_anything.utils.onnx import SamOnnxModel
+
+import argparse
+import warnings
+
+try:
+ import onnxruntime # type: ignore
+
+ onnxruntime_exists = True
+except ImportError:
+ onnxruntime_exists = False
+
+parser = argparse.ArgumentParser(
+ description="Export the SAM prompt encoder and mask decoder to an ONNX model."
+)
+
+parser.add_argument(
+ "--checkpoint", type=str, required=True, help="The path to the SAM model checkpoint."
+)
+
+parser.add_argument(
+ "--output", type=str, required=True, help="The filename to save the ONNX model to."
+)
+
+parser.add_argument(
+ "--model-type",
+ type=str,
+ required=True,
+ help="In ['default', 'vit_h', 'vit_l', 'vit_b']. Which type of SAM model to export.",
+)
+
+parser.add_argument(
+ "--hq-token-only",
+ action="store_true",
+ help=(
+ "False means use hq output to correct SAM output. True means use hq output only. Default: False "
+ "To achieve best visualization effect, for images contain multiple objects (like typical coco images),"
+ "We suggest to set hq_token_only=False. For images contain single object, we suggest to set hq_token_only = True"
+ "For quantiative evaluation on COCO/YTVOS/DAVIS/UVO/LVIS etc., we set hq_token_only = False."
+ ),
+)
+
+
+parser.add_argument(
+ "--multimask-output",
+ action="store_true",
+ help=(
+ "If true, the exported ONNX model will use multi-mask output mode and "
+ "select the best mask in multi-mask"
+ ),
+)
+
+parser.add_argument(
+ "--opset",
+ type=int,
+ default=17,
+ help="The ONNX opset version to use. Must be >=11",
+)
+
+parser.add_argument(
+ "--quantize-out",
+ type=str,
+ default=None,
+ help=(
+ "If set, will quantize the model and save it with this name. "
+ "Quantization is performed with quantize_dynamic from onnxruntime.quantization.quantize."
+ ),
+)
+
+parser.add_argument(
+ "--gelu-approximate",
+ action="store_true",
+ help=(
+ "Replace GELU operations with approximations using tanh. Useful "
+ "for some runtimes that have slow or unimplemented erf ops, used in GELU."
+ ),
+)
+
+parser.add_argument(
+ "--use-stability-score",
+ action="store_true",
+ help=(
+ "Replaces the model's predicted mask quality score with the stability "
+ "score calculated on the low resolution masks using an offset of 1.0. "
+ ),
+)
+
+parser.add_argument(
+ "--return-extra-metrics",
+ action="store_true",
+ help=(
+ "The model will return five results: (masks, scores, stability_scores, "
+ "areas, low_res_logits) instead of the usual three. This can be "
+ "significantly slower for high resolution outputs."
+ ),
+)
+
+
+def run_export(
+ model_type: str,
+ checkpoint: str,
+ output: str,
+ opset: int,
+ hq_token_only: bool = False,
+ multimask_output: bool = False,
+ gelu_approximate: bool = False,
+ use_stability_score: bool = False,
+ return_extra_metrics=False,
+):
+ print("Loading model...")
+ sam = sam_model_registry[model_type](checkpoint=checkpoint)
+
+ onnx_model = SamOnnxModel(
+ model=sam,
+ hq_token_only=hq_token_only,
+ multimask_output=multimask_output,
+ use_stability_score=use_stability_score,
+ return_extra_metrics=return_extra_metrics,
+ )
+
+ if gelu_approximate:
+ for n, m in onnx_model.named_modules():
+ if isinstance(m, torch.nn.GELU):
+ m.approximate = "tanh"
+
+ dynamic_axes = {
+ "point_coords": {1: "num_points"},
+ "point_labels": {1: "num_points"},
+ }
+
+ embed_dim = sam.prompt_encoder.embed_dim
+ embed_size = sam.prompt_encoder.image_embedding_size
+ encoder_embed_dim_dict = {"vit_b":768,"vit_l":1024,"vit_h":1280}
+ encoder_embed_dim = encoder_embed_dim_dict[model_type]
+
+ mask_input_size = [4 * x for x in embed_size]
+ dummy_inputs = {
+ "image_embeddings": torch.randn(1, embed_dim, *embed_size, dtype=torch.float),
+ "interm_embeddings": torch.randn(4, 1, *embed_size, encoder_embed_dim, dtype=torch.float),
+ "point_coords": torch.randint(low=0, high=1024, size=(1, 5, 2), dtype=torch.float),
+ "point_labels": torch.randint(low=0, high=4, size=(1, 5), dtype=torch.float),
+ "mask_input": torch.randn(1, 1, *mask_input_size, dtype=torch.float),
+ "has_mask_input": torch.tensor([1], dtype=torch.float),
+ "orig_im_size": torch.tensor([1500, 2250], dtype=torch.float),
+ }
+
+ _ = onnx_model(**dummy_inputs)
+
+ output_names = ["masks", "iou_predictions", "low_res_masks"]
+
+ with warnings.catch_warnings():
+ warnings.filterwarnings("ignore", category=torch.jit.TracerWarning)
+ warnings.filterwarnings("ignore", category=UserWarning)
+ with open(output, "wb") as f:
+ print(f"Exporting onnx model to {output}...")
+ torch.onnx.export(
+ onnx_model,
+ tuple(dummy_inputs.values()),
+ f,
+ export_params=True,
+ verbose=False,
+ opset_version=opset,
+ do_constant_folding=True,
+ input_names=list(dummy_inputs.keys()),
+ output_names=output_names,
+ dynamic_axes=dynamic_axes,
+ )
+
+ if onnxruntime_exists:
+ ort_inputs = {k: to_numpy(v) for k, v in dummy_inputs.items()}
+ # set cpu provider default
+ providers = ["CPUExecutionProvider"]
+ ort_session = onnxruntime.InferenceSession(output, providers=providers)
+ _ = ort_session.run(None, ort_inputs)
+ print("Model has successfully been run with ONNXRuntime.")
+
+
+def to_numpy(tensor):
+ return tensor.cpu().numpy()
+
+
+if __name__ == "__main__":
+ args = parser.parse_args()
+ run_export(
+ model_type=args.model_type,
+ checkpoint=args.checkpoint,
+ output=args.output,
+ opset=args.opset,
+ hq_token_only=args.hq_token_only,
+ multimask_output=args.multimask_output,
+ gelu_approximate=args.gelu_approximate,
+ use_stability_score=args.use_stability_score,
+ return_extra_metrics=args.return_extra_metrics,
+ )
+
+ if args.quantize_out is not None:
+ assert onnxruntime_exists, "onnxruntime is required to quantize the model."
+ from onnxruntime.quantization import QuantType # type: ignore
+ from onnxruntime.quantization.quantize import quantize_dynamic # type: ignore
+
+ print(f"Quantizing model and writing to {args.quantize_out}...")
+ quantize_dynamic(
+ model_input=args.output,
+ model_output=args.quantize_out,
+ optimize_model=True,
+ per_channel=False,
+ reduce_range=False,
+ weight_type=QuantType.QUInt8,
+ )
+ print("Done!")
\ No newline at end of file
diff --git a/sam-hq/seginw/README.md b/sam-hq/seginw/README.md
new file mode 100644
index 0000000000000000000000000000000000000000..c976c4aaf7091ad7835a34d293cccb3195931b7b
--- /dev/null
+++ b/sam-hq/seginw/README.md
@@ -0,0 +1,205 @@
+# Results comparison on the [Segmentation in the Wild benchmark](https://eval.ai/web/challenges/challenge-page/1931/overview?ref=blog.roboflow.com)
+
+> [**Segment Anything in High Quality**](https://arxiv.org/abs/2306.01567)
+> Lei Ke, Mingqiao Ye, Martin Danelljan, Yifan Liu, Yu-Wing Tai, Chi-Keung Tang, Fisher Yu \
+> ETH Zurich & HKUST
+
+We organize the `seginw` folder as follows.
+```
+seginw
+|____data
+|____pretrained_checkpoint
+|____GroundingDINO
+|____segment_anything
+|____test_ap_on_seginw.py
+|____test_seginw.sh
+|____test_seginw_hq.sh
+|____logs
+```
+
+## 1. Environment setup (only required for SegInW)
+```
+cd seginw
+python -m pip install -e GroundingDINO
+```
+
+## 2. Evaluation Data Preparation
+
+Seginw (Segmentation in the Wild) dataset can be downloaded from [hugging face link](https://huggingface.co/sam-hq-team/SegInW/resolve/main/seginw.zip)
+```
+cd data
+wget https://huggingface.co/sam-hq-team/SegInW/resolve/main/seginw.zip
+unzip seginw.zip
+```
+
+### Expected dataset structure for [SegInW](https://eval.ai/web/challenges/challenge-page/1931/overview?ref=blog.roboflow.com)
+
+```
+data
+|____seginw
+| |____Airplane-Parts
+| |____Bottles
+| |____Brain-Tumor
+| |____Chicken
+| |____Cows
+| |____Electric-Shaver
+| |____Elephants
+| |____Fruits
+| |____Garbage
+| |____Ginger-Garlic
+| |____Hand
+| |____Hand-Metal
+| |____House-Parts
+| |____HouseHold-Items
+| |____Nutterfly-Squireel
+| |____Phones
+| |____Poles
+| |____Puppies
+| |____Rail
+| |____Salmon-Fillet
+| |____Strawberry
+| |____Tablets
+| |____Toolkits
+| |____Trash
+| |____Watermelon
+```
+
+## 3. Pretrained Checkpoint
+Init checkpoint can be downloaded by
+
+```
+cd pretrained_checkpoint
+wget https://huggingface.co/ShilongLiu/GroundingDINO/resolve/main/groundingdino_swinb_cogcoor.pth
+wget https://huggingface.co/sam-hq-team/sam-hq-training/resolve/main/pretrained_checkpoint/sam_vit_h_4b8939.pth
+wget https://huggingface.co/lkeab/hq-sam/resolve/main/sam_hq_vit_h.pth
+```
+
+### Expected checkpoint
+
+```
+pretrained_checkpoint
+|____groundingdino_swinb_cogcoor.pth
+|____sam_hq_vit_h.pth
+|____sam_vit_h_4b8939.pth
+```
+
+
+## 4. Evaluation
+To evaluate on 25 seginw datasets
+
+```
+# baseline Grounded SAM
+bash test_seginw.sh
+
+# Grounded HQ-SAM
+bash test_seginw_hq.sh
+```
+
+### Example evaluation script on a single dataset
+```
+python test_ap_on_seginw.py -c GroundingDINO/groundingdino/config/GroundingDINO_SwinB.py -p pretrained_checkpoint/groundingdino_swinb_cogcoor.pth --anno_path data/seginw/Airplane-Parts/valid/_annotations_min1cat.coco.json --image_dir data/seginw/Airplane-Parts/valid/ --use_sam_hq --save_json
+
+```
+
+
+
+## 5. Detailed Results on SegInW
+
+
+
+
+Model Name
+SAM
+GroundingDINO
+Mean AP
+Airplane-Parts
+Bottles
+Brain-Tumor
+Chicken
+Cows
+Electric-Shaver
+Elephants
+Fruits
+Garbage
+Ginger-Garlic
+Hand-Metal
+Hand
+House-Parts
+HouseHold-Items
+Nutterfly-Squireel
+Phones
+Poles
+Puppies
+Rail
+Salmon-Fillet
+Strawberry
+Tablets
+Toolkits
+Trash
+Watermelon
+
+
+ Grounded SAM
+vit-h
+swin-b
+48.7
+37.2
+65.4
+11.9
+84.5
+47.5
+71.7
+77.9
+82.3
+24.0
+45.8
+81.2
+70.0
+8.4
+60.1
+71.3
+35.4
+23.3
+50.1
+8.7
+32.9
+83.5
+29.8
+20.8
+30.0
+64.2
+
+
+ Grounded HQ-SAM
+vit-h
+swin-b
+49.6
+37.6
+66.3
+12.0
+84.5
+47.8
+72.1
+77.5
+82.3
+25.0
+45.6
+81.2
+74.8
+8.5
+60.1
+77.1
+35.3
+20.1
+50.1
+7.7
+42.2
+85.6
+29.7
+21.8
+30.0
+65.6
+
+
+
+
\ No newline at end of file
diff --git a/sam-hq/seginw/logs/grounded_hqsam.log b/sam-hq/seginw/logs/grounded_hqsam.log
new file mode 100644
index 0000000000000000000000000000000000000000..4e0ac8e6d1922f9bb742943105a75dd585a5c69b
--- /dev/null
+++ b/sam-hq/seginw/logs/grounded_hqsam.log
@@ -0,0 +1,1693 @@
+./data/seginw/Airplane-Parts is data path !
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/torch/functional.py:445: UserWarning: torch.meshgrid: in an upcoming release, it will be required to pass the indexing argument. (Triggered internally at ../aten/src/ATen/native/TensorShape.cpp:2157.)
+ return _VF.meshgrid(tensors, **kwargs) # type: ignore[attr-defined]
+Some weights of the model checkpoint at bert-base-uncased were not used when initializing BertModel: ['cls.predictions.transform.dense.weight', 'cls.seq_relationship.weight', 'cls.predictions.bias', 'cls.predictions.transform.LayerNorm.weight', 'cls.seq_relationship.bias', 'cls.predictions.transform.dense.bias', 'cls.predictions.transform.LayerNorm.bias']
+- This IS expected if you are initializing BertModel from the checkpoint of a model trained on another task or with another architecture (e.g. initializing a BertForSequenceClassification model from a BertForPreTraining model).
+- This IS NOT expected if you are initializing BertModel from the checkpoint of a model that you expect to be exactly identical (initializing a BertForSequenceClassification model from a BertForSequenceClassification model).
+final text_encoder_type: bert-base-uncased
+loading annotations into memory...
+Done (t=0.00s)
+creating index...
+index created!
+final text_encoder_type: bert-base-uncased
+Input text prompt: Airplane . Body . Cockpit . Engine . Wing .
+
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/transformers/modeling_utils.py:884: FutureWarning: The `device` argument is deprecated and will be removed in v5 of Transformers.
+ warnings.warn(
+test_ap_on_seginw.py:119: UserWarning: __floordiv__ is deprecated, and its behavior will change in a future version of pytorch. It currently rounds toward 0 (like the 'trunc' function NOT 'floor'). This results in incorrect rounding for negative values. To keep the current behavior, use torch.div(a, b, rounding_mode='trunc'), or for actual floor division, use torch.div(a, b, rounding_mode='floor').
+ topk_boxes = topk_indexes // prob.shape[2]
+Accumulating evaluation results...
+DONE (t=0.03s).
+Accumulating evaluation results...
+DONE (t=0.03s).
+IoU metric: bbox
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.338
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.458
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.323
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = 0.389
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.445
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.595
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.352
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.548
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.548
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = 0.480
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.625
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.702
+IoU metric: segm
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.376
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.531
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.379
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = 0.384
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.394
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.626
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.445
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.581
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.581
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = 0.500
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.568
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.729
+Final results: [0.3756864279270625, 0.5308008595890644, 0.37882019756215113, 0.383993399339934, 0.3939833084795228, 0.6256601374423156, 0.4446666666666667, 0.581, 0.581, 0.5, 0.5683333333333332, 0.7285714285714288]
+./data/seginw/Bottles is data path !
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/torch/functional.py:445: UserWarning: torch.meshgrid: in an upcoming release, it will be required to pass the indexing argument. (Triggered internally at ../aten/src/ATen/native/TensorShape.cpp:2157.)
+ return _VF.meshgrid(tensors, **kwargs) # type: ignore[attr-defined]
+Some weights of the model checkpoint at bert-base-uncased were not used when initializing BertModel: ['cls.seq_relationship.weight', 'cls.predictions.transform.dense.weight', 'cls.predictions.transform.LayerNorm.bias', 'cls.seq_relationship.bias', 'cls.predictions.bias', 'cls.predictions.transform.dense.bias', 'cls.predictions.transform.LayerNorm.weight']
+- This IS expected if you are initializing BertModel from the checkpoint of a model trained on another task or with another architecture (e.g. initializing a BertForSequenceClassification model from a BertForPreTraining model).
+- This IS NOT expected if you are initializing BertModel from the checkpoint of a model that you expect to be exactly identical (initializing a BertForSequenceClassification model from a BertForSequenceClassification model).
+final text_encoder_type: bert-base-uncased
+loading annotations into memory...
+Done (t=0.00s)
+creating index...
+index created!
+final text_encoder_type: bert-base-uncased
+Input text prompt: bottle . can . label .
+
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/transformers/modeling_utils.py:884: FutureWarning: The `device` argument is deprecated and will be removed in v5 of Transformers.
+ warnings.warn(
+test_ap_on_seginw.py:119: UserWarning: __floordiv__ is deprecated, and its behavior will change in a future version of pytorch. It currently rounds toward 0 (like the 'trunc' function NOT 'floor'). This results in incorrect rounding for negative values. To keep the current behavior, use torch.div(a, b, rounding_mode='trunc'), or for actual floor division, use torch.div(a, b, rounding_mode='floor').
+ topk_boxes = topk_indexes // prob.shape[2]
+Accumulating evaluation results...
+DONE (t=0.02s).
+Accumulating evaluation results...
+DONE (t=0.02s).
+IoU metric: bbox
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.673
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.742
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.696
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.673
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.529
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.854
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.860
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.860
+IoU metric: segm
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.663
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.741
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.686
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.663
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.532
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.843
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.854
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.854
+Final results: [0.6626787513291967, 0.7410354550908884, 0.6860321238854317, -1.0, -1.0, 0.6629373463152295, 0.5324625566004877, 0.8431905259491467, 0.8538488331591781, -1.0, -1.0, 0.8538488331591781]
+./data/seginw/Brain-Tumor is data path !
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/torch/functional.py:445: UserWarning: torch.meshgrid: in an upcoming release, it will be required to pass the indexing argument. (Triggered internally at ../aten/src/ATen/native/TensorShape.cpp:2157.)
+ return _VF.meshgrid(tensors, **kwargs) # type: ignore[attr-defined]
+Some weights of the model checkpoint at bert-base-uncased were not used when initializing BertModel: ['cls.predictions.transform.dense.bias', 'cls.seq_relationship.bias', 'cls.predictions.bias', 'cls.predictions.transform.dense.weight', 'cls.predictions.transform.LayerNorm.bias', 'cls.seq_relationship.weight', 'cls.predictions.transform.LayerNorm.weight']
+- This IS expected if you are initializing BertModel from the checkpoint of a model trained on another task or with another architecture (e.g. initializing a BertForSequenceClassification model from a BertForPreTraining model).
+- This IS NOT expected if you are initializing BertModel from the checkpoint of a model that you expect to be exactly identical (initializing a BertForSequenceClassification model from a BertForSequenceClassification model).
+final text_encoder_type: bert-base-uncased
+loading annotations into memory...
+Done (t=0.00s)
+creating index...
+index created!
+final text_encoder_type: bert-base-uncased
+Input text prompt: tumor .
+
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/transformers/modeling_utils.py:884: FutureWarning: The `device` argument is deprecated and will be removed in v5 of Transformers.
+ warnings.warn(
+test_ap_on_seginw.py:119: UserWarning: __floordiv__ is deprecated, and its behavior will change in a future version of pytorch. It currently rounds toward 0 (like the 'trunc' function NOT 'floor'). This results in incorrect rounding for negative values. To keep the current behavior, use torch.div(a, b, rounding_mode='trunc'), or for actual floor division, use torch.div(a, b, rounding_mode='floor').
+ topk_boxes = topk_indexes // prob.shape[2]
+Accumulating evaluation results...
+DONE (t=0.02s).
+Accumulating evaluation results...
+DONE (t=0.02s).
+IoU metric: bbox
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.125
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.195
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.147
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.310
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.112
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.565
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.697
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.633
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.781
+IoU metric: segm
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.120
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.191
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.149
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.312
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.098
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.522
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.643
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.600
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.700
+Final results: [0.12001396443868577, 0.19069205611404016, 0.1487699392293854, -1.0, 0.3123744228271123, 0.09785765198870178, 0.0, 0.5216216216216216, 0.6432432432432431, -1.0, 0.6, 0.7]
+./data/seginw/Chicken is data path !
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/torch/functional.py:445: UserWarning: torch.meshgrid: in an upcoming release, it will be required to pass the indexing argument. (Triggered internally at ../aten/src/ATen/native/TensorShape.cpp:2157.)
+ return _VF.meshgrid(tensors, **kwargs) # type: ignore[attr-defined]
+Some weights of the model checkpoint at bert-base-uncased were not used when initializing BertModel: ['cls.seq_relationship.bias', 'cls.seq_relationship.weight', 'cls.predictions.transform.dense.bias', 'cls.predictions.transform.LayerNorm.bias', 'cls.predictions.transform.dense.weight', 'cls.predictions.bias', 'cls.predictions.transform.LayerNorm.weight']
+- This IS expected if you are initializing BertModel from the checkpoint of a model trained on another task or with another architecture (e.g. initializing a BertForSequenceClassification model from a BertForPreTraining model).
+- This IS NOT expected if you are initializing BertModel from the checkpoint of a model that you expect to be exactly identical (initializing a BertForSequenceClassification model from a BertForSequenceClassification model).
+final text_encoder_type: bert-base-uncased
+loading annotations into memory...
+Done (t=0.00s)
+creating index...
+index created!
+final text_encoder_type: bert-base-uncased
+Input text prompt: chicken .
+
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/transformers/modeling_utils.py:884: FutureWarning: The `device` argument is deprecated and will be removed in v5 of Transformers.
+ warnings.warn(
+test_ap_on_seginw.py:119: UserWarning: __floordiv__ is deprecated, and its behavior will change in a future version of pytorch. It currently rounds toward 0 (like the 'trunc' function NOT 'floor'). This results in incorrect rounding for negative values. To keep the current behavior, use torch.div(a, b, rounding_mode='trunc'), or for actual floor division, use torch.div(a, b, rounding_mode='floor').
+ topk_boxes = topk_indexes // prob.shape[2]
+Accumulating evaluation results...
+DONE (t=0.01s).
+Accumulating evaluation results...
+DONE (t=0.00s).
+IoU metric: bbox
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.753
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.930
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.825
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.771
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.753
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.036
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.340
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.836
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.820
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.840
+IoU metric: segm
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.845
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.930
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.930
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.853
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.841
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.040
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.360
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.900
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.900
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.900
+Final results: [0.8445395907890446, 0.9302970297029702, 0.9302970297029702, -1.0, 0.8527581329561527, 0.8412297096582723, 0.039999999999999994, 0.36, 0.9, -1.0, 0.9, 0.9]
+./data/seginw/Cows is data path !
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/torch/functional.py:445: UserWarning: torch.meshgrid: in an upcoming release, it will be required to pass the indexing argument. (Triggered internally at ../aten/src/ATen/native/TensorShape.cpp:2157.)
+ return _VF.meshgrid(tensors, **kwargs) # type: ignore[attr-defined]
+Some weights of the model checkpoint at bert-base-uncased were not used when initializing BertModel: ['cls.predictions.transform.dense.bias', 'cls.predictions.transform.LayerNorm.bias', 'cls.predictions.transform.dense.weight', 'cls.predictions.transform.LayerNorm.weight', 'cls.predictions.bias', 'cls.seq_relationship.weight', 'cls.seq_relationship.bias']
+- This IS expected if you are initializing BertModel from the checkpoint of a model trained on another task or with another architecture (e.g. initializing a BertForSequenceClassification model from a BertForPreTraining model).
+- This IS NOT expected if you are initializing BertModel from the checkpoint of a model that you expect to be exactly identical (initializing a BertForSequenceClassification model from a BertForSequenceClassification model).
+final text_encoder_type: bert-base-uncased
+loading annotations into memory...
+Done (t=0.00s)
+creating index...
+index created!
+final text_encoder_type: bert-base-uncased
+Input text prompt: cow .
+
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/transformers/modeling_utils.py:884: FutureWarning: The `device` argument is deprecated and will be removed in v5 of Transformers.
+ warnings.warn(
+test_ap_on_seginw.py:119: UserWarning: __floordiv__ is deprecated, and its behavior will change in a future version of pytorch. It currently rounds toward 0 (like the 'trunc' function NOT 'floor'). This results in incorrect rounding for negative values. To keep the current behavior, use torch.div(a, b, rounding_mode='trunc'), or for actual floor division, use torch.div(a, b, rounding_mode='floor').
+ topk_boxes = topk_indexes // prob.shape[2]
+processed 29/60 images. time: 19.67s, ETA: 21.02s
+processed 59/60 images. time: 38.95s, ETA: 0.66s
+Accumulating evaluation results...
+DONE (t=0.04s).
+Accumulating evaluation results...
+DONE (t=0.03s).
+IoU metric: bbox
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.586
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.810
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.700
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.611
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.697
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.164
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.726
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.803
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.792
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.896
+IoU metric: segm
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.478
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.804
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.560
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.470
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.799
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.146
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.612
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.658
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.638
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.830
+Final results: [0.47811492252895554, 0.8036358041935029, 0.560070607670227, -1.0, 0.4698286333720617, 0.7992425760573034, 0.14638783269961977, 0.612167300380228, 0.6577946768060836, -1.0, 0.638135593220339, 0.8296296296296296]
+./data/seginw/Electric-Shaver is data path !
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/torch/functional.py:445: UserWarning: torch.meshgrid: in an upcoming release, it will be required to pass the indexing argument. (Triggered internally at ../aten/src/ATen/native/TensorShape.cpp:2157.)
+ return _VF.meshgrid(tensors, **kwargs) # type: ignore[attr-defined]
+Some weights of the model checkpoint at bert-base-uncased were not used when initializing BertModel: ['cls.predictions.transform.LayerNorm.bias', 'cls.predictions.transform.LayerNorm.weight', 'cls.seq_relationship.bias', 'cls.predictions.bias', 'cls.seq_relationship.weight', 'cls.predictions.transform.dense.bias', 'cls.predictions.transform.dense.weight']
+- This IS expected if you are initializing BertModel from the checkpoint of a model trained on another task or with another architecture (e.g. initializing a BertForSequenceClassification model from a BertForPreTraining model).
+- This IS NOT expected if you are initializing BertModel from the checkpoint of a model that you expect to be exactly identical (initializing a BertForSequenceClassification model from a BertForSequenceClassification model).
+final text_encoder_type: bert-base-uncased
+loading annotations into memory...
+Done (t=0.00s)
+creating index...
+index created!
+final text_encoder_type: bert-base-uncased
+Input text prompt: caorau .
+
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/transformers/modeling_utils.py:884: FutureWarning: The `device` argument is deprecated and will be removed in v5 of Transformers.
+ warnings.warn(
+test_ap_on_seginw.py:119: UserWarning: __floordiv__ is deprecated, and its behavior will change in a future version of pytorch. It currently rounds toward 0 (like the 'trunc' function NOT 'floor'). This results in incorrect rounding for negative values. To keep the current behavior, use torch.div(a, b, rounding_mode='trunc'), or for actual floor division, use torch.div(a, b, rounding_mode='floor').
+ topk_boxes = topk_indexes // prob.shape[2]
+Accumulating evaluation results...
+DONE (t=0.02s).
+Accumulating evaluation results...
+DONE (t=0.01s).
+IoU metric: bbox
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.832
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.860
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.856
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.832
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.817
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.917
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.933
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.933
+IoU metric: segm
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.721
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.860
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.856
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.721
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.725
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.808
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.829
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.829
+Final results: [0.7211879898777362, 0.8601922038699978, 0.855851447213687, -1.0, -1.0, 0.7211984956177734, 0.725, 0.8083333333333332, 0.8291666666666668, -1.0, -1.0, 0.8291666666666668]
+./data/seginw/Elephants is data path !
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/torch/functional.py:445: UserWarning: torch.meshgrid: in an upcoming release, it will be required to pass the indexing argument. (Triggered internally at ../aten/src/ATen/native/TensorShape.cpp:2157.)
+ return _VF.meshgrid(tensors, **kwargs) # type: ignore[attr-defined]
+Some weights of the model checkpoint at bert-base-uncased were not used when initializing BertModel: ['cls.predictions.transform.dense.bias', 'cls.predictions.transform.LayerNorm.bias', 'cls.predictions.transform.LayerNorm.weight', 'cls.seq_relationship.bias', 'cls.predictions.bias', 'cls.predictions.transform.dense.weight', 'cls.seq_relationship.weight']
+- This IS expected if you are initializing BertModel from the checkpoint of a model trained on another task or with another architecture (e.g. initializing a BertForSequenceClassification model from a BertForPreTraining model).
+- This IS NOT expected if you are initializing BertModel from the checkpoint of a model that you expect to be exactly identical (initializing a BertForSequenceClassification model from a BertForSequenceClassification model).
+final text_encoder_type: bert-base-uncased
+loading annotations into memory...
+Done (t=0.00s)
+creating index...
+index created!
+final text_encoder_type: bert-base-uncased
+Input text prompt: elephant .
+
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/transformers/modeling_utils.py:884: FutureWarning: The `device` argument is deprecated and will be removed in v5 of Transformers.
+ warnings.warn(
+test_ap_on_seginw.py:119: UserWarning: __floordiv__ is deprecated, and its behavior will change in a future version of pytorch. It currently rounds toward 0 (like the 'trunc' function NOT 'floor'). This results in incorrect rounding for negative values. To keep the current behavior, use torch.div(a, b, rounding_mode='trunc'), or for actual floor division, use torch.div(a, b, rounding_mode='floor').
+ topk_boxes = topk_indexes // prob.shape[2]
+processed 29/99 images. time: 19.36s, ETA: 46.74s
+processed 59/99 images. time: 38.31s, ETA: 25.98s
+processed 89/99 images. time: 57.33s, ETA: 6.44s
+Accumulating evaluation results...
+DONE (t=0.07s).
+Accumulating evaluation results...
+DONE (t=0.06s).
+IoU metric: bbox
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.802
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.930
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.878
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = 0.407
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.676
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.862
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.479
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.867
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.913
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = 0.750
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.889
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.934
+IoU metric: segm
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.775
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.925
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.878
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = 0.325
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.618
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.842
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.465
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.831
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.869
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = 0.750
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.837
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.892
+Final results: [0.7750377694498445, 0.9254450462620254, 0.8776366940611678, 0.3248982041061249, 0.6175165126446855, 0.8416365886776701, 0.4647668393782383, 0.8310880829015543, 0.8694300518134714, 0.75, 0.8365079365079365, 0.8919354838709678]
+./data/seginw/Fruits is data path !
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/torch/functional.py:445: UserWarning: torch.meshgrid: in an upcoming release, it will be required to pass the indexing argument. (Triggered internally at ../aten/src/ATen/native/TensorShape.cpp:2157.)
+ return _VF.meshgrid(tensors, **kwargs) # type: ignore[attr-defined]
+Some weights of the model checkpoint at bert-base-uncased were not used when initializing BertModel: ['cls.predictions.transform.dense.bias', 'cls.seq_relationship.bias', 'cls.predictions.transform.dense.weight', 'cls.predictions.transform.LayerNorm.bias', 'cls.seq_relationship.weight', 'cls.predictions.bias', 'cls.predictions.transform.LayerNorm.weight']
+- This IS expected if you are initializing BertModel from the checkpoint of a model trained on another task or with another architecture (e.g. initializing a BertForSequenceClassification model from a BertForPreTraining model).
+- This IS NOT expected if you are initializing BertModel from the checkpoint of a model that you expect to be exactly identical (initializing a BertForSequenceClassification model from a BertForSequenceClassification model).
+final text_encoder_type: bert-base-uncased
+loading annotations into memory...
+Done (t=0.00s)
+creating index...
+index created!
+final text_encoder_type: bert-base-uncased
+Input text prompt: apple . lemon . orange . pear . strawberry .
+
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/transformers/modeling_utils.py:884: FutureWarning: The `device` argument is deprecated and will be removed in v5 of Transformers.
+ warnings.warn(
+test_ap_on_seginw.py:119: UserWarning: __floordiv__ is deprecated, and its behavior will change in a future version of pytorch. It currently rounds toward 0 (like the 'trunc' function NOT 'floor'). This results in incorrect rounding for negative values. To keep the current behavior, use torch.div(a, b, rounding_mode='trunc'), or for actual floor division, use torch.div(a, b, rounding_mode='floor').
+ topk_boxes = topk_indexes // prob.shape[2]
+Accumulating evaluation results...
+DONE (t=0.03s).
+Accumulating evaluation results...
+DONE (t=0.02s).
+IoU metric: bbox
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.817
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.881
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.881
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.900
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.801
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.853
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.883
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.883
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.900
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.879
+IoU metric: segm
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.823
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.881
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.881
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.900
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.840
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.877
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.877
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.877
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.900
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.871
+Final results: [0.8229372937293729, 0.8811881188118812, 0.8811881188118812, -1.0, 0.9, 0.8395214521452145, 0.8766666666666666, 0.8766666666666666, 0.8766666666666666, -1.0, 0.9, 0.8708333333333332]
+./data/seginw/Garbage is data path !
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/torch/functional.py:445: UserWarning: torch.meshgrid: in an upcoming release, it will be required to pass the indexing argument. (Triggered internally at ../aten/src/ATen/native/TensorShape.cpp:2157.)
+ return _VF.meshgrid(tensors, **kwargs) # type: ignore[attr-defined]
+Some weights of the model checkpoint at bert-base-uncased were not used when initializing BertModel: ['cls.predictions.bias', 'cls.predictions.transform.LayerNorm.weight', 'cls.predictions.transform.dense.weight', 'cls.seq_relationship.bias', 'cls.seq_relationship.weight', 'cls.predictions.transform.LayerNorm.bias', 'cls.predictions.transform.dense.bias']
+- This IS expected if you are initializing BertModel from the checkpoint of a model trained on another task or with another architecture (e.g. initializing a BertForSequenceClassification model from a BertForPreTraining model).
+- This IS NOT expected if you are initializing BertModel from the checkpoint of a model that you expect to be exactly identical (initializing a BertForSequenceClassification model from a BertForSequenceClassification model).
+final text_encoder_type: bert-base-uncased
+loading annotations into memory...
+Done (t=0.00s)
+creating index...
+index created!
+final text_encoder_type: bert-base-uncased
+Input text prompt: bin . garbage . pavement . road .
+
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/transformers/modeling_utils.py:884: FutureWarning: The `device` argument is deprecated and will be removed in v5 of Transformers.
+ warnings.warn(
+test_ap_on_seginw.py:119: UserWarning: __floordiv__ is deprecated, and its behavior will change in a future version of pytorch. It currently rounds toward 0 (like the 'trunc' function NOT 'floor'). This results in incorrect rounding for negative values. To keep the current behavior, use torch.div(a, b, rounding_mode='trunc'), or for actual floor division, use torch.div(a, b, rounding_mode='floor').
+ topk_boxes = topk_indexes // prob.shape[2]
+processed 29/142 images. time: 19.33s, ETA: 75.33s
+processed 59/142 images. time: 38.41s, ETA: 54.03s
+processed 89/142 images. time: 57.44s, ETA: 34.20s
+processed 119/142 images. time: 76.41s, ETA: 14.77s
+Accumulating evaluation results...
+DONE (t=0.12s).
+Accumulating evaluation results...
+DONE (t=0.11s).
+IoU metric: bbox
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.327
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.381
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.343
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = 0.800
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.016
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.359
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.554
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.838
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.870
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = 0.800
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.416
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.904
+IoU metric: segm
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.250
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.336
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.261
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = 0.700
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.011
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.284
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.472
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.744
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.775
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = 0.700
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.366
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.804
+Final results: [0.2500298897198872, 0.3362147086694614, 0.260681702612343, 0.6999999999999998, 0.011260271495086701, 0.2835845960750263, 0.47189496444885853, 0.7435502120829259, 0.7752321310413673, 0.7, 0.36583333333333334, 0.8042297316653935]
+./data/seginw/Ginger-Garlic is data path !
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/torch/functional.py:445: UserWarning: torch.meshgrid: in an upcoming release, it will be required to pass the indexing argument. (Triggered internally at ../aten/src/ATen/native/TensorShape.cpp:2157.)
+ return _VF.meshgrid(tensors, **kwargs) # type: ignore[attr-defined]
+Some weights of the model checkpoint at bert-base-uncased were not used when initializing BertModel: ['cls.predictions.bias', 'cls.seq_relationship.bias', 'cls.predictions.transform.dense.bias', 'cls.seq_relationship.weight', 'cls.predictions.transform.LayerNorm.weight', 'cls.predictions.transform.dense.weight', 'cls.predictions.transform.LayerNorm.bias']
+- This IS expected if you are initializing BertModel from the checkpoint of a model trained on another task or with another architecture (e.g. initializing a BertForSequenceClassification model from a BertForPreTraining model).
+- This IS NOT expected if you are initializing BertModel from the checkpoint of a model that you expect to be exactly identical (initializing a BertForSequenceClassification model from a BertForSequenceClassification model).
+final text_encoder_type: bert-base-uncased
+loading annotations into memory...
+Done (t=0.00s)
+creating index...
+index created!
+final text_encoder_type: bert-base-uncased
+Input text prompt: garlic . ginger .
+
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/transformers/modeling_utils.py:884: FutureWarning: The `device` argument is deprecated and will be removed in v5 of Transformers.
+ warnings.warn(
+test_ap_on_seginw.py:119: UserWarning: __floordiv__ is deprecated, and its behavior will change in a future version of pytorch. It currently rounds toward 0 (like the 'trunc' function NOT 'floor'). This results in incorrect rounding for negative values. To keep the current behavior, use torch.div(a, b, rounding_mode='trunc'), or for actual floor division, use torch.div(a, b, rounding_mode='floor').
+ topk_boxes = topk_indexes // prob.shape[2]
+Accumulating evaluation results...
+DONE (t=0.01s).
+Accumulating evaluation results...
+DONE (t=0.01s).
+IoU metric: bbox
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.500
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.587
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.506
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.900
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.554
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.198
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.830
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.864
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.900
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.860
+IoU metric: segm
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.456
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.536
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.536
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.833
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.614
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.152
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.820
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.837
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.900
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.832
+Final results: [0.4564294032344411, 0.5362198866945519, 0.5362198866945519, -1.0, 0.8333333333333331, 0.6137990674067407, 0.15227272727272728, 0.8204545454545455, 0.8371212121212123, -1.0, 0.9, 0.8316666666666667]
+./data/seginw/Hand is data path !
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/torch/functional.py:445: UserWarning: torch.meshgrid: in an upcoming release, it will be required to pass the indexing argument. (Triggered internally at ../aten/src/ATen/native/TensorShape.cpp:2157.)
+ return _VF.meshgrid(tensors, **kwargs) # type: ignore[attr-defined]
+Some weights of the model checkpoint at bert-base-uncased were not used when initializing BertModel: ['cls.predictions.bias', 'cls.seq_relationship.bias', 'cls.predictions.transform.LayerNorm.weight', 'cls.predictions.transform.dense.weight', 'cls.predictions.transform.dense.bias', 'cls.seq_relationship.weight', 'cls.predictions.transform.LayerNorm.bias']
+- This IS expected if you are initializing BertModel from the checkpoint of a model trained on another task or with another architecture (e.g. initializing a BertForSequenceClassification model from a BertForPreTraining model).
+- This IS NOT expected if you are initializing BertModel from the checkpoint of a model that you expect to be exactly identical (initializing a BertForSequenceClassification model from a BertForSequenceClassification model).
+final text_encoder_type: bert-base-uncased
+loading annotations into memory...
+Done (t=0.00s)
+creating index...
+index created!
+final text_encoder_type: bert-base-uncased
+Input text prompt: Hand-Segmentation . hand .
+
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/transformers/modeling_utils.py:884: FutureWarning: The `device` argument is deprecated and will be removed in v5 of Transformers.
+ warnings.warn(
+test_ap_on_seginw.py:119: UserWarning: __floordiv__ is deprecated, and its behavior will change in a future version of pytorch. It currently rounds toward 0 (like the 'trunc' function NOT 'floor'). This results in incorrect rounding for negative values. To keep the current behavior, use torch.div(a, b, rounding_mode='trunc'), or for actual floor division, use torch.div(a, b, rounding_mode='floor').
+ topk_boxes = topk_indexes // prob.shape[2]
+processed 29/60 images. time: 19.06s, ETA: 20.38s
+processed 59/60 images. time: 38.00s, ETA: 0.64s
+Accumulating evaluation results...
+DONE (t=0.02s).
+Accumulating evaluation results...
+DONE (t=0.02s).
+IoU metric: bbox
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.727
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.964
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.672
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.727
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.677
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.978
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.978
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.978
+IoU metric: segm
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.748
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.908
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.712
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.749
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.778
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.965
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.967
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.967
+Final results: [0.7482272742844522, 0.9083143257182247, 0.7118459449517528, -1.0, -1.0, 0.7485556061856102, 0.7783333333333334, 0.9650000000000001, 0.9666666666666666, -1.0, -1.0, 0.9666666666666666]
+./data/seginw/Hand-Metal is data path !
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/torch/functional.py:445: UserWarning: torch.meshgrid: in an upcoming release, it will be required to pass the indexing argument. (Triggered internally at ../aten/src/ATen/native/TensorShape.cpp:2157.)
+ return _VF.meshgrid(tensors, **kwargs) # type: ignore[attr-defined]
+Some weights of the model checkpoint at bert-base-uncased were not used when initializing BertModel: ['cls.seq_relationship.bias', 'cls.predictions.transform.LayerNorm.bias', 'cls.seq_relationship.weight', 'cls.predictions.transform.dense.weight', 'cls.predictions.transform.LayerNorm.weight', 'cls.predictions.bias', 'cls.predictions.transform.dense.bias']
+- This IS expected if you are initializing BertModel from the checkpoint of a model trained on another task or with another architecture (e.g. initializing a BertForSequenceClassification model from a BertForPreTraining model).
+- This IS NOT expected if you are initializing BertModel from the checkpoint of a model that you expect to be exactly identical (initializing a BertForSequenceClassification model from a BertForSequenceClassification model).
+final text_encoder_type: bert-base-uncased
+loading annotations into memory...
+Done (t=0.00s)
+creating index...
+index created!
+final text_encoder_type: bert-base-uncased
+Input text prompt: hand . metal .
+
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/transformers/modeling_utils.py:884: FutureWarning: The `device` argument is deprecated and will be removed in v5 of Transformers.
+ warnings.warn(
+test_ap_on_seginw.py:119: UserWarning: __floordiv__ is deprecated, and its behavior will change in a future version of pytorch. It currently rounds toward 0 (like the 'trunc' function NOT 'floor'). This results in incorrect rounding for negative values. To keep the current behavior, use torch.div(a, b, rounding_mode='trunc'), or for actual floor division, use torch.div(a, b, rounding_mode='floor').
+ topk_boxes = topk_indexes // prob.shape[2]
+processed 29/65 images. time: 20.75s, ETA: 25.76s
+processed 59/65 images. time: 41.31s, ETA: 4.20s
+Accumulating evaluation results...
+DONE (t=0.05s).
+Accumulating evaluation results...
+DONE (t=0.04s).
+IoU metric: bbox
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.809
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.907
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.878
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.335
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.842
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.638
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.916
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.936
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.925
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.936
+IoU metric: segm
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.812
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.903
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.839
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.401
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.841
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.650
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.899
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.920
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.950
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.917
+Final results: [0.811581650403562, 0.9030538252178439, 0.8385466522615975, -1.0, 0.4008052668329053, 0.8407598492563809, 0.6503327417923691, 0.8985137533274179, 0.9201197870452527, -1.0, 0.95, 0.9168439716312058]
+./data/seginw/House-Parts is data path !
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/torch/functional.py:445: UserWarning: torch.meshgrid: in an upcoming release, it will be required to pass the indexing argument. (Triggered internally at ../aten/src/ATen/native/TensorShape.cpp:2157.)
+ return _VF.meshgrid(tensors, **kwargs) # type: ignore[attr-defined]
+Some weights of the model checkpoint at bert-base-uncased were not used when initializing BertModel: ['cls.predictions.transform.LayerNorm.bias', 'cls.predictions.bias', 'cls.predictions.transform.dense.weight', 'cls.predictions.transform.dense.bias', 'cls.predictions.transform.LayerNorm.weight', 'cls.seq_relationship.weight', 'cls.seq_relationship.bias']
+- This IS expected if you are initializing BertModel from the checkpoint of a model trained on another task or with another architecture (e.g. initializing a BertForSequenceClassification model from a BertForPreTraining model).
+- This IS NOT expected if you are initializing BertModel from the checkpoint of a model that you expect to be exactly identical (initializing a BertForSequenceClassification model from a BertForSequenceClassification model).
+final text_encoder_type: bert-base-uncased
+loading annotations into memory...
+Done (t=0.01s)
+creating index...
+index created!
+final text_encoder_type: bert-base-uncased
+Input text prompt: aluminium door . aluminium window . cellar window . mint cond roof . plaster . plastic door . plastic window . plate fascade . wooden door . wooden fascade . wooden window . worn cond roof .
+
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/transformers/modeling_utils.py:884: FutureWarning: The `device` argument is deprecated and will be removed in v5 of Transformers.
+ warnings.warn(
+test_ap_on_seginw.py:119: UserWarning: __floordiv__ is deprecated, and its behavior will change in a future version of pytorch. It currently rounds toward 0 (like the 'trunc' function NOT 'floor'). This results in incorrect rounding for negative values. To keep the current behavior, use torch.div(a, b, rounding_mode='trunc'), or for actual floor division, use torch.div(a, b, rounding_mode='floor').
+ topk_boxes = topk_indexes // prob.shape[2]
+processed 29/201 images. time: 19.37s, ETA: 114.89s
+processed 59/201 images. time: 38.42s, ETA: 92.48s
+processed 89/201 images. time: 57.74s, ETA: 72.67s
+processed 119/201 images. time: 76.84s, ETA: 52.95s
+processed 149/201 images. time: 96.10s, ETA: 33.54s
+processed 179/201 images. time: 115.44s, ETA: 14.19s
+Accumulating evaluation results...
+DONE (t=0.32s).
+Accumulating evaluation results...
+DONE (t=0.31s).
+IoU metric: bbox
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.100
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.146
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.109
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = 0.045
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.093
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.202
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.250
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.424
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.444
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = 0.261
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.472
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.623
+IoU metric: segm
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.085
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.131
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.091
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = 0.035
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.095
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.243
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.215
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.382
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.402
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = 0.291
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.454
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.536
+Final results: [0.08521419957390203, 0.1305643715731481, 0.09122843553279428, 0.03481824173099917, 0.09464966751895551, 0.24305259622829994, 0.215129607795673, 0.3822629848065605, 0.4016862913674572, 0.2914742653369344, 0.45406752713313425, 0.5360874195595035]
+./data/seginw/HouseHold-Items is data path !
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/torch/functional.py:445: UserWarning: torch.meshgrid: in an upcoming release, it will be required to pass the indexing argument. (Triggered internally at ../aten/src/ATen/native/TensorShape.cpp:2157.)
+ return _VF.meshgrid(tensors, **kwargs) # type: ignore[attr-defined]
+Some weights of the model checkpoint at bert-base-uncased were not used when initializing BertModel: ['cls.predictions.transform.dense.weight', 'cls.seq_relationship.weight', 'cls.predictions.bias', 'cls.predictions.transform.dense.bias', 'cls.predictions.transform.LayerNorm.weight', 'cls.seq_relationship.bias', 'cls.predictions.transform.LayerNorm.bias']
+- This IS expected if you are initializing BertModel from the checkpoint of a model trained on another task or with another architecture (e.g. initializing a BertForSequenceClassification model from a BertForPreTraining model).
+- This IS NOT expected if you are initializing BertModel from the checkpoint of a model that you expect to be exactly identical (initializing a BertForSequenceClassification model from a BertForSequenceClassification model).
+final text_encoder_type: bert-base-uncased
+loading annotations into memory...
+Done (t=0.00s)
+creating index...
+index created!
+final text_encoder_type: bert-base-uncased
+Input text prompt: bottle . mouse . perfume . phone .
+
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/transformers/modeling_utils.py:884: FutureWarning: The `device` argument is deprecated and will be removed in v5 of Transformers.
+ warnings.warn(
+test_ap_on_seginw.py:119: UserWarning: __floordiv__ is deprecated, and its behavior will change in a future version of pytorch. It currently rounds toward 0 (like the 'trunc' function NOT 'floor'). This results in incorrect rounding for negative values. To keep the current behavior, use torch.div(a, b, rounding_mode='trunc'), or for actual floor division, use torch.div(a, b, rounding_mode='floor').
+ topk_boxes = topk_indexes // prob.shape[2]
+Accumulating evaluation results...
+DONE (t=0.01s).
+Accumulating evaluation results...
+DONE (t=0.01s).
+IoU metric: bbox
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.601
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.626
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.626
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.601
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.700
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.700
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.700
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.700
+IoU metric: segm
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.601
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.626
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.626
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.601
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.700
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.700
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.700
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.700
+Final results: [0.600990099009901, 0.6262376237623762, 0.6262376237623762, -1.0, -1.0, 0.600990099009901, 0.7, 0.7, 0.7, -1.0, -1.0, 0.7]
+./data/seginw/Nutterfly-Squireel is data path !
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/torch/functional.py:445: UserWarning: torch.meshgrid: in an upcoming release, it will be required to pass the indexing argument. (Triggered internally at ../aten/src/ATen/native/TensorShape.cpp:2157.)
+ return _VF.meshgrid(tensors, **kwargs) # type: ignore[attr-defined]
+Some weights of the model checkpoint at bert-base-uncased were not used when initializing BertModel: ['cls.predictions.transform.LayerNorm.bias', 'cls.predictions.bias', 'cls.predictions.transform.LayerNorm.weight', 'cls.predictions.transform.dense.bias', 'cls.predictions.transform.dense.weight', 'cls.seq_relationship.bias', 'cls.seq_relationship.weight']
+- This IS expected if you are initializing BertModel from the checkpoint of a model trained on another task or with another architecture (e.g. initializing a BertForSequenceClassification model from a BertForPreTraining model).
+- This IS NOT expected if you are initializing BertModel from the checkpoint of a model that you expect to be exactly identical (initializing a BertForSequenceClassification model from a BertForSequenceClassification model).
+final text_encoder_type: bert-base-uncased
+loading annotations into memory...
+Done (t=0.01s)
+creating index...
+index created!
+final text_encoder_type: bert-base-uncased
+Input text prompt: butterfly . squirrel .
+
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/transformers/modeling_utils.py:884: FutureWarning: The `device` argument is deprecated and will be removed in v5 of Transformers.
+ warnings.warn(
+test_ap_on_seginw.py:119: UserWarning: __floordiv__ is deprecated, and its behavior will change in a future version of pytorch. It currently rounds toward 0 (like the 'trunc' function NOT 'floor'). This results in incorrect rounding for negative values. To keep the current behavior, use torch.div(a, b, rounding_mode='trunc'), or for actual floor division, use torch.div(a, b, rounding_mode='floor').
+ topk_boxes = topk_indexes // prob.shape[2]
+processed 29/237 images. time: 19.57s, ETA: 140.38s
+processed 59/237 images. time: 38.56s, ETA: 116.33s
+processed 89/237 images. time: 57.58s, ETA: 95.75s
+processed 119/237 images. time: 76.67s, ETA: 76.02s
+processed 149/237 images. time: 96.05s, ETA: 56.73s
+processed 179/237 images. time: 115.22s, ETA: 37.33s
+processed 209/237 images. time: 134.30s, ETA: 17.99s
+Accumulating evaluation results...
+DONE (t=0.14s).
+Accumulating evaluation results...
+DONE (t=0.14s).
+IoU metric: bbox
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.811
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.981
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.890
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = 0.571
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.700
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.817
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.808
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.903
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.914
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = 0.700
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.767
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.918
+IoU metric: segm
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.771
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.966
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.837
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = 0.367
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.800
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.783
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.765
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.838
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.854
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = 0.367
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.800
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.861
+Final results: [0.7712714511977438, 0.9663068379224936, 0.8373429687766779, 0.3673267326732673, 0.8, 0.7827147283752893, 0.7645104895104896, 0.8377972027972026, 0.8537062937062938, 0.36666666666666664, 0.8, 0.8609621765096218]
+./data/seginw/Phones is data path !
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/torch/functional.py:445: UserWarning: torch.meshgrid: in an upcoming release, it will be required to pass the indexing argument. (Triggered internally at ../aten/src/ATen/native/TensorShape.cpp:2157.)
+ return _VF.meshgrid(tensors, **kwargs) # type: ignore[attr-defined]
+Some weights of the model checkpoint at bert-base-uncased were not used when initializing BertModel: ['cls.predictions.bias', 'cls.seq_relationship.bias', 'cls.seq_relationship.weight', 'cls.predictions.transform.dense.bias', 'cls.predictions.transform.LayerNorm.bias', 'cls.predictions.transform.dense.weight', 'cls.predictions.transform.LayerNorm.weight']
+- This IS expected if you are initializing BertModel from the checkpoint of a model trained on another task or with another architecture (e.g. initializing a BertForSequenceClassification model from a BertForPreTraining model).
+- This IS NOT expected if you are initializing BertModel from the checkpoint of a model that you expect to be exactly identical (initializing a BertForSequenceClassification model from a BertForSequenceClassification model).
+final text_encoder_type: bert-base-uncased
+loading annotations into memory...
+Done (t=0.00s)
+creating index...
+index created!
+final text_encoder_type: bert-base-uncased
+Input text prompt: phone .
+
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/transformers/modeling_utils.py:884: FutureWarning: The `device` argument is deprecated and will be removed in v5 of Transformers.
+ warnings.warn(
+test_ap_on_seginw.py:119: UserWarning: __floordiv__ is deprecated, and its behavior will change in a future version of pytorch. It currently rounds toward 0 (like the 'trunc' function NOT 'floor'). This results in incorrect rounding for negative values. To keep the current behavior, use torch.div(a, b, rounding_mode='trunc'), or for actual floor division, use torch.div(a, b, rounding_mode='floor').
+ topk_boxes = topk_indexes // prob.shape[2]
+Accumulating evaluation results...
+DONE (t=0.01s).
+Accumulating evaluation results...
+DONE (t=0.01s).
+IoU metric: bbox
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.380
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.466
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.466
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = 0.292
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.570
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.850
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.151
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.638
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.815
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = 0.713
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.841
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.850
+IoU metric: segm
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.353
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.466
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.463
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = 0.249
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.647
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.750
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.141
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.590
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.764
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = 0.662
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.793
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.750
+Final results: [0.35250107505272243, 0.466454498387027, 0.46259573960473505, 0.24907264112924304, 0.6474120646522649, 0.7504950495049505, 0.14102564102564102, 0.5897435897435898, 0.764102564102564, 0.6625, 0.793103448275862, 0.75]
+./data/seginw/Poles is data path !
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/torch/functional.py:445: UserWarning: torch.meshgrid: in an upcoming release, it will be required to pass the indexing argument. (Triggered internally at ../aten/src/ATen/native/TensorShape.cpp:2157.)
+ return _VF.meshgrid(tensors, **kwargs) # type: ignore[attr-defined]
+Some weights of the model checkpoint at bert-base-uncased were not used when initializing BertModel: ['cls.predictions.transform.LayerNorm.bias', 'cls.seq_relationship.bias', 'cls.seq_relationship.weight', 'cls.predictions.bias', 'cls.predictions.transform.LayerNorm.weight', 'cls.predictions.transform.dense.bias', 'cls.predictions.transform.dense.weight']
+- This IS expected if you are initializing BertModel from the checkpoint of a model trained on another task or with another architecture (e.g. initializing a BertForSequenceClassification model from a BertForPreTraining model).
+- This IS NOT expected if you are initializing BertModel from the checkpoint of a model that you expect to be exactly identical (initializing a BertForSequenceClassification model from a BertForSequenceClassification model).
+final text_encoder_type: bert-base-uncased
+loading annotations into memory...
+Done (t=0.00s)
+creating index...
+index created!
+final text_encoder_type: bert-base-uncased
+Input text prompt: poles .
+
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/transformers/modeling_utils.py:884: FutureWarning: The `device` argument is deprecated and will be removed in v5 of Transformers.
+ warnings.warn(
+test_ap_on_seginw.py:119: UserWarning: __floordiv__ is deprecated, and its behavior will change in a future version of pytorch. It currently rounds toward 0 (like the 'trunc' function NOT 'floor'). This results in incorrect rounding for negative values. To keep the current behavior, use torch.div(a, b, rounding_mode='trunc'), or for actual floor division, use torch.div(a, b, rounding_mode='floor').
+ topk_boxes = topk_indexes // prob.shape[2]
+Accumulating evaluation results...
+DONE (t=0.01s).
+Accumulating evaluation results...
+DONE (t=0.01s).
+IoU metric: bbox
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.442
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.442
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.442
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.442
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.667
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.667
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.667
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.667
+IoU metric: segm
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.201
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.442
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.112
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.374
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.333
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.367
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.400
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.400
+Final results: [0.2006698581946107, 0.4422442244224422, 0.1122112211221122, -1.0, -1.0, 0.3735973597359736, 0.3333333333333333, 0.36666666666666664, 0.4, -1.0, -1.0, 0.4]
+./data/seginw/Puppies is data path !
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/torch/functional.py:445: UserWarning: torch.meshgrid: in an upcoming release, it will be required to pass the indexing argument. (Triggered internally at ../aten/src/ATen/native/TensorShape.cpp:2157.)
+ return _VF.meshgrid(tensors, **kwargs) # type: ignore[attr-defined]
+Some weights of the model checkpoint at bert-base-uncased were not used when initializing BertModel: ['cls.predictions.transform.dense.bias', 'cls.predictions.transform.dense.weight', 'cls.seq_relationship.weight', 'cls.predictions.transform.LayerNorm.weight', 'cls.seq_relationship.bias', 'cls.predictions.bias', 'cls.predictions.transform.LayerNorm.bias']
+- This IS expected if you are initializing BertModel from the checkpoint of a model trained on another task or with another architecture (e.g. initializing a BertForSequenceClassification model from a BertForPreTraining model).
+- This IS NOT expected if you are initializing BertModel from the checkpoint of a model that you expect to be exactly identical (initializing a BertForSequenceClassification model from a BertForSequenceClassification model).
+final text_encoder_type: bert-base-uncased
+loading annotations into memory...
+Done (t=0.00s)
+creating index...
+index created!
+final text_encoder_type: bert-base-uncased
+Input text prompt: puppy .
+
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/transformers/modeling_utils.py:884: FutureWarning: The `device` argument is deprecated and will be removed in v5 of Transformers.
+ warnings.warn(
+test_ap_on_seginw.py:119: UserWarning: __floordiv__ is deprecated, and its behavior will change in a future version of pytorch. It currently rounds toward 0 (like the 'trunc' function NOT 'floor'). This results in incorrect rounding for negative values. To keep the current behavior, use torch.div(a, b, rounding_mode='trunc'), or for actual floor division, use torch.div(a, b, rounding_mode='floor').
+ topk_boxes = topk_indexes // prob.shape[2]
+Accumulating evaluation results...
+DONE (t=0.01s).
+Accumulating evaluation results...
+DONE (t=0.00s).
+IoU metric: bbox
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.533
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.547
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.547
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.533
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.333
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.817
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.817
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.817
+IoU metric: segm
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.501
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.547
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.547
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.543
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.317
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.767
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.767
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.767
+Final results: [0.5011138613861387, 0.5474422442244224, 0.5474422442244224, -1.0, -1.0, 0.5430693069306931, 0.31666666666666665, 0.7666666666666667, 0.7666666666666667, -1.0, -1.0, 0.7666666666666667]
+./data/seginw/Rail is data path !
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/torch/functional.py:445: UserWarning: torch.meshgrid: in an upcoming release, it will be required to pass the indexing argument. (Triggered internally at ../aten/src/ATen/native/TensorShape.cpp:2157.)
+ return _VF.meshgrid(tensors, **kwargs) # type: ignore[attr-defined]
+Some weights of the model checkpoint at bert-base-uncased were not used when initializing BertModel: ['cls.predictions.transform.dense.weight', 'cls.predictions.transform.LayerNorm.weight', 'cls.predictions.transform.dense.bias', 'cls.seq_relationship.weight', 'cls.seq_relationship.bias', 'cls.predictions.bias', 'cls.predictions.transform.LayerNorm.bias']
+- This IS expected if you are initializing BertModel from the checkpoint of a model trained on another task or with another architecture (e.g. initializing a BertForSequenceClassification model from a BertForPreTraining model).
+- This IS NOT expected if you are initializing BertModel from the checkpoint of a model that you expect to be exactly identical (initializing a BertForSequenceClassification model from a BertForSequenceClassification model).
+final text_encoder_type: bert-base-uncased
+loading annotations into memory...
+Done (t=0.01s)
+creating index...
+index created!
+final text_encoder_type: bert-base-uncased
+Input text prompt: rail .
+
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/transformers/modeling_utils.py:884: FutureWarning: The `device` argument is deprecated and will be removed in v5 of Transformers.
+ warnings.warn(
+test_ap_on_seginw.py:119: UserWarning: __floordiv__ is deprecated, and its behavior will change in a future version of pytorch. It currently rounds toward 0 (like the 'trunc' function NOT 'floor'). This results in incorrect rounding for negative values. To keep the current behavior, use torch.div(a, b, rounding_mode='trunc'), or for actual floor division, use torch.div(a, b, rounding_mode='floor').
+ topk_boxes = topk_indexes // prob.shape[2]
+processed 29/1069 images. time: 34.60s, ETA: 1240.89s
+processed 59/1069 images. time: 68.43s, ETA: 1171.51s
+processed 89/1069 images. time: 102.29s, ETA: 1126.35s
+processed 119/1069 images. time: 136.16s, ETA: 1086.99s
+processed 149/1069 images. time: 170.20s, ETA: 1050.92s
+processed 179/1069 images. time: 204.09s, ETA: 1014.76s
+processed 209/1069 images. time: 238.03s, ETA: 979.44s
+processed 239/1069 images. time: 271.93s, ETA: 944.37s
+processed 269/1069 images. time: 306.00s, ETA: 910.03s
+processed 299/1069 images. time: 340.04s, ETA: 875.68s
+processed 329/1069 images. time: 374.03s, ETA: 841.29s
+processed 359/1069 images. time: 408.02s, ETA: 806.96s
+processed 389/1069 images. time: 442.02s, ETA: 772.69s
+processed 419/1069 images. time: 476.07s, ETA: 738.54s
+processed 449/1069 images. time: 510.08s, ETA: 704.34s
+processed 479/1069 images. time: 544.07s, ETA: 670.15s
+processed 509/1069 images. time: 578.01s, ETA: 635.92s
+processed 539/1069 images. time: 612.02s, ETA: 601.80s
+processed 569/1069 images. time: 646.00s, ETA: 567.66s
+processed 599/1069 images. time: 680.00s, ETA: 533.55s
+processed 629/1069 images. time: 714.08s, ETA: 499.51s
+processed 659/1069 images. time: 748.05s, ETA: 465.40s
+processed 689/1069 images. time: 782.04s, ETA: 431.31s
+processed 719/1069 images. time: 816.01s, ETA: 397.22s
+processed 749/1069 images. time: 850.23s, ETA: 363.25s
+processed 779/1069 images. time: 884.24s, ETA: 329.18s
+processed 809/1069 images. time: 918.22s, ETA: 295.10s
+processed 839/1069 images. time: 952.23s, ETA: 261.04s
+processed 869/1069 images. time: 986.31s, ETA: 227.00s
+processed 899/1069 images. time: 1020.36s, ETA: 192.95s
+processed 929/1069 images. time: 1054.35s, ETA: 158.89s
+processed 959/1069 images. time: 1088.34s, ETA: 124.84s
+processed 989/1069 images. time: 1122.40s, ETA: 90.79s
+processed 1019/1069 images. time: 1156.39s, ETA: 56.74s
+processed 1049/1069 images. time: 1190.53s, ETA: 22.70s
+Accumulating evaluation results...
+DONE (t=0.44s).
+Accumulating evaluation results...
+DONE (t=0.46s).
+IoU metric: bbox
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.280
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.386
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.334
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.280
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.283
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.782
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.823
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.823
+IoU metric: segm
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.077
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.149
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.076
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = -1.000
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.078
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.130
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.374
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.515
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = -1.000
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.515
+Final results: [0.0769556193399893, 0.14927162129175225, 0.0761471744937495, -1.0, -1.0, 0.07815575228838245, 0.1300469483568075, 0.37361502347417835, 0.5149295774647886, -1.0, -1.0, 0.5149295774647886]
+./data/seginw/Salmon-Fillet is data path !
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/torch/functional.py:445: UserWarning: torch.meshgrid: in an upcoming release, it will be required to pass the indexing argument. (Triggered internally at ../aten/src/ATen/native/TensorShape.cpp:2157.)
+ return _VF.meshgrid(tensors, **kwargs) # type: ignore[attr-defined]
+Some weights of the model checkpoint at bert-base-uncased were not used when initializing BertModel: ['cls.predictions.bias', 'cls.seq_relationship.bias', 'cls.predictions.transform.LayerNorm.bias', 'cls.predictions.transform.dense.weight', 'cls.predictions.transform.LayerNorm.weight', 'cls.seq_relationship.weight', 'cls.predictions.transform.dense.bias']
+- This IS expected if you are initializing BertModel from the checkpoint of a model trained on another task or with another architecture (e.g. initializing a BertForSequenceClassification model from a BertForPreTraining model).
+- This IS NOT expected if you are initializing BertModel from the checkpoint of a model that you expect to be exactly identical (initializing a BertForSequenceClassification model from a BertForSequenceClassification model).
+final text_encoder_type: bert-base-uncased
+loading annotations into memory...
+Done (t=0.00s)
+creating index...
+index created!
+final text_encoder_type: bert-base-uncased
+Input text prompt: Salmon_fillet .
+
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+huggingface/tokenizers: The current process just got forked, after parallelism has already been used. Disabling parallelism to avoid deadlocks...
+To disable this warning, you can either:
+ - Avoid using `tokenizers` before the fork if possible
+ - Explicitly set the environment variable TOKENIZERS_PARALLELISM=(true | false)
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/transformers/modeling_utils.py:884: FutureWarning: The `device` argument is deprecated and will be removed in v5 of Transformers.
+ warnings.warn(
+test_ap_on_seginw.py:119: UserWarning: __floordiv__ is deprecated, and its behavior will change in a future version of pytorch. It currently rounds toward 0 (like the 'trunc' function NOT 'floor'). This results in incorrect rounding for negative values. To keep the current behavior, use torch.div(a, b, rounding_mode='trunc'), or for actual floor division, use torch.div(a, b, rounding_mode='floor').
+ topk_boxes = topk_indexes // prob.shape[2]
+processed 29/64 images. time: 17.93s, ETA: 21.63s
+processed 59/64 images. time: 35.50s, ETA: 3.01s
+Accumulating evaluation results...
+DONE (t=0.05s).
+Accumulating evaluation results...
+DONE (t=0.04s).
+IoU metric: bbox
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.490
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.525
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.505
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = 0.230
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.274
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.704
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.505
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.830
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.898
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = 0.777
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.872
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.963
+IoU metric: segm
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.422
+ Average Precision (AP) @[ IoU=0.50 | area= all | maxDets=100 ] = 0.521
+ Average Precision (AP) @[ IoU=0.75 | area= all | maxDets=100 ] = 0.475
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = 0.200
+ Average Precision (AP) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.141
+ Average Precision (AP) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.699
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 1 ] = 0.443
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets= 10 ] = 0.775
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= all | maxDets=100 ] = 0.886
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= small | maxDets=100 ] = 0.869
+ Average Recall (AR) @[ IoU=0.50:0.95 | area=medium | maxDets=100 ] = 0.872
+ Average Recall (AR) @[ IoU=0.50:0.95 | area= large | maxDets=100 ] = 0.900
+Final results: [0.4219736348966027, 0.5212969201708311, 0.47514031785388383, 0.1998890197601088, 0.14054668695467623, 0.6994578064581743, 0.4428571428571428, 0.7746031746031746, 0.8857142857142858, 0.8692307692307694, 0.8722222222222221, 0.9]
+./data/seginw/Strawberry is data path !
+/scratch/work/mingqiao/Anaconda/anaconda/envs/prompt_sam/lib/python3.8/site-packages/torch/functional.py:445: UserWarning: torch.meshgrid: in an upcoming release, it will be required to pass the indexing argument. (Triggered internally at ../aten/src/ATen/native/TensorShape.cpp:2157.)
+ return _VF.meshgrid(tensors, **kwargs) # type: ignore[attr-defined]
+Some weights of the model checkpoint at bert-base-uncased were not used when initializing BertModel: ['cls.predictions.transform.LayerNorm.bias', 'cls.seq_relationship.weight', 'cls.seq_relationship.bias', 'cls.predictions.transform.dense.bias', 'cls.predictions.transform.dense.weight', 'cls.predictions.bias', 'cls.predictions.transform.LayerNorm.weight']
+- This IS expected if you are initializing BertModel from the checkpoint of a model trained on another task or with another architecture (e.g. initializing a BertForSequenceClassification model from a BertForPreTraining model).
+- This IS NOT expected if you are initializing BertModel from the checkpoint of a model that you expect to be exactly identical (initializing a BertForSequenceClassification model from a BertForSequenceClassification model).
+final text_encoder_type: bert-base-uncased
+loading annotations into memory...
+Done (t=0.00s)
+creating index...
+index created!
+final text_encoder_type: bert-base-uncased
+Input text prompt: R_strawberry . people .
+