Abstract
One fundamental problem in causal inference is the treatment effect estimation in observational studies, and its key challenge is to handle the confounding bias induced by the associations between covariates and treatment variable. In this paper, we study the problem of effect estimation on continuous treatment from observational data, going beyond previous work on binary treatments. Previous work for binary treatment focuses on de-confounding by balancing the distribution of covariates between the treated and control groups with either propensity score or confounder balancing techniques. In the continuous setting, those methods would fail as we can hardly evaluate the distribution of covariates under each treatment status. To tackle the case of continuous treatments, we propose a novel Generative Adversarial De-confounding (GAD) algorithm to eliminate the associations between covariates and treatment variable with two main steps: (1) generating an “calibration” distribution without associations between covariates and treatment by random perturbation; (2) learning sample weight that transfer the distribution of observed data to the “calibration” distribution for de-confounding with a Generative Adversarial Network. Extensive experiments on both synthetic and real-world datasets demonstrate that our algorithm outperforms the state-of-the-art methods for effect estimation of continuous treatment with observational data.
| Original language | English |
|---|---|
| Pages (from-to) | 2467-2497 |
| Journal | Proceedings of Machine Learning Research |
| Volume | 35 |
| Issue number | 6 |
| DOIs | |
| Publication status | Published - Sept 2021 |
| Externally published | Yes |
| Event | 2020 ACM SIGKDD workshop on Causal Discovery, CD 2020 - Virtual, Online, United States Duration: 24 Aug 2020 → … |
Keywords
- Causal Inference
- Continuous Treatment
- Generative Adversarial De-confounding
- Treatment Effect
ASJC Scopus subject areas
- Artificial Intelligence
- Software
- Control and Systems Engineering
- Statistics and Probability