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---
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license: cc-by-4.0
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task_categories:
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- other
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language:
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- en
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tags:
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- garch
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- finance
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- density-estimation
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- time-series
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size_categories:
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- 10M<n<100M
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---
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# GARCH Densities Dataset
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A comprehensive dataset of GJR-GARCH model simulations with Hansen skewed-t innovations, designed for option pricing and financial risk modeling applications.
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## Dataset Description
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This dataset contains Monte Carlo simulation results from the GJR-GARCH model with Hansen skewed-t distributed innovations. Each entry corresponds to a parameter set Θ, together with empirical quantiles of terminal returns R_T at selected maturities T. Storing quantiles instead of raw paths provides a compact representation that is directly relevant for option pricing across strikes.
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### Model Parameters
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The dataset consists of tuples (Θ, T, {x_q}), where {x_q} are quantiles of the normalized return distribution. Parameters are drawn using Sobol low-discrepancy sequences to ensure uniform coverage of the parameter space:
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- **alpha** (α): GARCH persistence parameter, uniform on simplex constraint
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- **gamma** (γ_eff): GJR-GARCH leverage effect parameter, uniform on simplex constraint
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- **beta** (β): GARCH persistence parameter, uniform on simplex constraint
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- **var0** (σ₀²): Initial variance, logarithmic in [1/30, 30]
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- **eta** (ν): Degrees of freedom for Hansen skewed-t distribution, logarithmic in [4, 100]
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- **lam** (λ): Skew parameter for Hansen skewed-t distribution, uniform in [-0.98, 0.98]
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- **num_sim_paths**: Number of Monte Carlo simulation paths (10⁶ for train, 10⁷ for test)
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- **job_row**: Parameter case identifier
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- **ti**: Time index/maturity
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- **p**: Uniform [0,1] random number for splitting while preserving low-discrepancy
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- **x**: Quantile values array (inverse CDF values)
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## Dataset Statistics
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### Computational Scale
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- **Training set**: 135,000 parameter cases, each with 10,000,000 paths and 1,000 timesteps
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- **Test set**: 32,000 independent cases, same paths
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- **Total dataset size**: ~18GB (14GB train, 3.7GB test)
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- **Sharding**: 139 total shards (~65k rows each) for efficient loading
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### Parameter Space Coverage
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Parameters are sampled using Sobol low-discrepancy sequences to ensure uniform coverage:
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- **Persistence terms** (α, γ_eff, β): Uniform sampled on simplex with α + γ_eff + β < 0.95
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- **Degrees of freedom** ν: Logarithmic in [4, 100]
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- **Skew parameter** λ: Uniform in [-0.98, 0.98]
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- **Initial variance** σ₀²: Logarithmic in [1/30, 30]
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+

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## Usage
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### Basic Loading
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```python
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from datasets import load_dataset
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# Load the dataset
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dataset = load_dataset("sitmo/garch-densities")
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# Access train and test splits
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train_data = dataset["train"]
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test_data = dataset["test"]
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print(f"Training samples: {len(train_data):,}")
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print(f"Test samples: {len(test_data):,}")
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```
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### Exploring Parameter Distributions
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```python
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import numpy as np
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import matplotlib.pyplot as plt
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# Access a sample
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sample = train_data[0]
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print(f"GARCH parameters: α={sample['alpha']:.3f}, γ={sample['gamma']:.3f}, β={sample['beta']:.3f}")
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print(f"Skewed-t parameters: ν={sample['eta']:.3f}, λ={sample['lam']:.3f}")
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print(f"Quantile array length: {len(sample['x'])}")
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# Plot quantile distribution
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plt.figure(figsize=(10, 6))
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plt.plot(sample['x'])
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plt.xlabel('Quantile Index')
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plt.ylabel('Quantile Value')
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plt.title('Sample Quantile Distribution')
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plt.grid(True)
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plt.show()
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```
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### Training Neural Networks
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```python
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from torch.utils.data import DataLoader
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import torch
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# Create data loader for training
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train_loader = DataLoader(train_data, batch_size=32, shuffle=True)
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# Example training loop
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for batch in train_loader:
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# Extract features (GARCH parameters)
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features = torch.stack([
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batch['alpha'], batch['gamma'], batch['beta'],
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batch['var0'], batch['eta'], batch['lam']
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]).T
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# Extract targets (quantile values)
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targets = batch['x'] # List of arrays
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# Your model training code here
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break
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```
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## Methodology
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### Simulation Process
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1. **Parameter Sampling**: Sobol sequences ensure uniform coverage of the 6D parameter space
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2. **Monte Carlo Simulation**: GJR-GARCH model with Hansen skewed-t innovations
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3. **Quantile Computation**: Empirical quantiles computed from terminal return distributions
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4. **Optimization**: Precomputed inverse CDF lookup tables for efficient skewed-t sampling
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### Train/Test Split
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- **Training set**: Broad parameter coverage with 10⁶ paths per case
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- **Test set**: Independent parameter cases with 10⁷ paths for high-precision evaluation
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- **Split method**: Preserves low-discrepancy properties of Sobol sampling
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## Applications
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This dataset is designed for:
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- **Option Pricing**: Direct quantile access enables efficient option pricing across strikes
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- **Risk Management**: VaR and CVaR calculations using quantile distributions
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- **Neural Network Training**: Learn mappings from GARCH parameters to return distributions
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- **Model Validation**: Benchmark GARCH implementations against high-precision simulations
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- **Financial Research**: Study the relationship between GARCH parameters and return distributions
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## Limitations
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- **Model Scope**: Limited to GJR-GARCH with Hansen skewed-t innovations
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- **Parameter Ranges**: Fixed ranges may not cover all market conditions
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- **Computational Constraints**: Generated under practical compute limits (50 GPU servers)
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- **Quantile Resolution**: Limited by Monte Carlo precision and quantile grid size
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## Related Work
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| 152 |
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This dataset supports research in:
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- GARCH model estimation and validation
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- Option pricing with stochastic volatility
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- Neural network applications in quantitative finance
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- Monte Carlo methods for financial modeling
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## Citation
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If you use this dataset, please cite:
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| 162 |
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```bibtex
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@dataset{garch_densities_2025,
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title={GARCH Densities Dataset},
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author={Thijs van den Berg},
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year={2025},
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url={https://huggingface.co/datasets/sitmo/garch-densities}
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}
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```
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