This repo contains code for the paper "Doubly Robust Distributionally Robust Off-Policy Evaluation and Learning".
The core implementation of our proposed Distributionally Robust OPE/L (DROPE/L) algorithms are in the folder drorl. Specifically,
drorl/dro.pycontains all code for performing DROPE and DROPL. The entry point isrun_dro, which can be used for DROPE, ifoptim_config.learn_piisFalse, and DROPL, ifTrue. Data and configuration types are defined indrorl/types.py.drorl/helpers.pycontains helpers for regression, e.g.PropensityPredictorandRegressorPredictor, both of which use LightGBM. This file also contains a helper for continuum-of-outcomes regression, e.g.ContinuumRegressorPredictor, which usessklearn.ensemble.RandomForestRegressor, to learn weights that approximate the conditional distribution of rewards given state and action. These weights can then be used to calculate the continuum nuisance, which is explained in our paper.drorl/trainer.pydefines a Softmax policy and contains a neural network trainer for policy learning.
Create an environment and install requirements.
conda create -n dro python=3.9
conda activate dro
pip install -r requirements.txt
If you have access to a GPU, install the GPU version of Jax. We recommend running DROPL experiments on a GPU.
pip install --upgrade "jax[cuda]" -f https://storage.googleapis.com/jax-releases/jax_releases.html
python -c "from jax.lib import xla_bridge; print(xla_bridge.get_backend().platform)"
If installed properly, this should print gpu.
To generate datasets necessary for later steps, run
python generate_dataset.py
You should now see a data/ folder containing all the datasets by seeds.
To run DROPE experiments,
python eval_exps.py
To run DROPL experiments,
python learning_exps.py
Results are stored in pickle files.
Finally, to visualize results, check out the Visualize.ipynb Jupyter notebook.
Thanks for checking out our work! Please don't hesitate to reach out with questions, comments, or suggestions!
ArXiv: https://arxiv.org/abs/2202.09667
To cite our work, please use the following citation.
Kallus, N., Mao, X., Wang, K. & Zhou, Z.. (2022). Doubly Robust Distributionally Robust Off-Policy Evaluation and Learning.
Proceedings of the 39th International Conference on Machine Learning, in Proceedings of Machine Learning Research 162:10598-10632 Available from https://proceedings.mlr.press/v162/kallus22a.html.
BibTex:
@InProceedings{pmlr-v162-kallus22a,
title = {Doubly Robust Distributionally Robust Off-Policy Evaluation and Learning},
author = {Kallus, Nathan and Mao, Xiaojie and Wang, Kaiwen and Zhou, Zhengyuan},
booktitle = {Proceedings of the 39th International Conference on Machine Learning},
pages = {10598--10632},
year = {2022},
editor = {Chaudhuri, Kamalika and Jegelka, Stefanie and Song, Le and Szepesvari, Csaba and Niu, Gang and Sabato, Sivan},
volume = {162},
series = {Proceedings of Machine Learning Research},
month = {17--23 Jul},
publisher = {PMLR},
pdf = {https://proceedings.mlr.press/v162/kallus22a/kallus22a.pdf},
url = {https://proceedings.mlr.press/v162/kallus22a.html},
abstract = {Off-policy evaluation and learning (OPE/L) use offline observational data to make better decisions, which is crucial in applications where online experimentation is limited. However, depending entirely on logged data, OPE/L is sensitive to environment distribution shifts — discrepancies between the data-generating environment and that where policies are deployed. Si et al., (2020) proposed distributionally robust OPE/L (DROPE/L) to address this, but the proposal relies on inverse-propensity weighting, whose estimation error and regret will deteriorate if propensities are nonparametrically estimated and whose variance is suboptimal even if not. For standard, non-robust, OPE/L, this is solved by doubly robust (DR) methods, but they do not naturally extend to the more complex DROPE/L, which involves a worst-case expectation. In this paper, we propose the first DR algorithms for DROPE/L with KL-divergence uncertainty sets. For evaluation, we propose Localized Doubly Robust DROPE (LDR$^2$OPE) and show that it achieves semiparametric efficiency under weak product rates conditions. Thanks to a localization technique, LDR$^2$OPE only requires fitting a small number of regressions, just like DR methods for standard OPE. For learning, we propose Continuum Doubly Robust DROPL (CDR$^2$OPL) and show that, under a product rate condition involving a continuum of regressions, it enjoys a fast regret rate of $O(N^{-1/2})$ even when unknown propensities are nonparametrically estimated. We empirically validate our algorithms in simulations and further extend our results to general $f$-divergence uncertainty sets.}
}
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