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Conditional Density Estimation (CDE)

Update: Conditional Density Estimation now runs with PyTorch (with the help of cursor + Opus 4.5 & GPT-5.1 Codex Mini). The legacy TensorFlow implementation lives in the deprecated/tensorflow branch. All core estimators, runners, and examples are tested with Python 3.12 and PyTorch 2.9.1. Logging is now done via wandb (offline/online mode & additional csv/pd dataframes outputs).

Description

Python/PyTorch implementations of various methods for conditional density estimation

  • Parametric neural network based methods
  • Nonparametric methods
    • Conditional Kernel Density Estimation (CKDE)
    • Neighborhood Kernel Density Estimation (NKDE)
  • Semiparametric methods
    • Least Squares Conditional Density Estimation (LSKDE)

Beyond estimating conditional probability densities, the package features extensive functionality for computing:

  • Centered moments: mean, covariance, skewness and kurtosis
  • Statistical divergences: KL-divergence, JS-divergence, Hellinger distance
  • Percentiles and expected shortfall

For the parametric models (MDN, KMN, NF), we recommend the usage of noise regularization which is supported by our implementation. For details, we refer to the paper Noise Regularization for Conditional Density Estimation.

Dependencies

  • Python 3.12
  • PyTorch 2.9.1
  • NumPy
  • pandas
  • scipy
  • scikit-learn
  • wandb

Installation

Clone the repository and run the provided script to create the cde-pytorch Conda environment (Python 3.12, PyTorch 2.9):

bash scripts/setup_pytorch_env.sh

After you activate the environment, install the local package in editable mode:

pip install --break-system-packages -e .

Prior to running experiments, set your Weights & Biases API key so wandb logging works (export WANDB_API_KEY=<your-key> or configure it via wandb login for online runs). You can store that key in a .env file (WANDB_API_KEY=…) and source it before launch. The tracking helpers also write CSV/PD outputs into wandb/ when enabled.

If you already have a PyTorch environment, you can install the package with pip install cde; the runtime expects the usual scientific stack (numpy, scipy, pandas, matplotlib) and ml_logger.

Paper

A paper on best practices and benchmarks on conditional density estimation with neural networks that makes extensive use of this library can be found here.

Usage

The following code snipped holds an easy example that demonstrates how to use the cde package.

from cde.density_simulation import SkewNormal
from cde.density_estimator import KernelMixtureNetwork
import numpy as np

""" simulate some data """
density_simulator = SkewNormal(random_seed=22)
X, Y = density_simulator.simulate(n_samples=3000)

""" fit density model """
model = KernelMixtureNetwork("KDE_demo", ndim_x=1, ndim_y=1, n_centers=50,
                             x_noise_std=0.2, y_noise_std=0.1, random_seed=22)
model.fit(X, Y)

""" query the conditional pdf and cdf """
x_cond = np.zeros((1, 1))
y_query = np.ones((1, 1)) * 0.1
prob = model.pdf(x_cond, y_query)
cum_prob = model.cdf(x_cond, y_query)

""" compute conditional moments & VaR  """
mean = model.mean_(x_cond)[0][0]
std = model.std_(x_cond)[0][0]
skewness = model.skewness(x_cond)[0]

Citing

If you use our CDE implementation in your research, you can cite it as follows:

@article{rothfuss2019conditional,
  title={Conditional Density Estimation with Neural Networks: Best Practices and Benchmarks},
  author={Rothfuss, Jonas and Ferreira, Fabio and Walther, Simon and Ulrich, Maxim},
  journal={arXiv:1903.00954},
  year={2019}
}

If you use noise regularization for regularizing the MDN, KMN or NF conditional density model, please cite

@article{rothfuss2019noisereg,
    title={Noise Regularization for Conditional Density Estimation},
    author={Jonas Rothfuss and Fabio Ferreira and Simon Boehm and Simon Walther 
            and Maxim Ulrich and Tamim Asfour and Andreas Krause},
    year={2019},
    journal={arXiv:1907.08982},
}

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Python and torch-based package implementing various parametric and nonparametric methods for conditional density estimation

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