A Bayesian Approach for Achieving Double Robustness in Treatment Effect Estimation
Abstract Number:
2973
Submission Type:
Contributed Abstract
Contributed Abstract Type:
Paper
Participants:
Biqing Yang (1), Xinyi Xu (1)
Institutions:
(1) Ohio State University, Columbus, OH
Co-Author:
First Author:
Presenting Author:
Abstract Text:
Combining propensity and prognostic scores enhances the efficiency of matching methods in estimating average treatment effect in observational studies. This paper aims to provide a Bayesian approach of double score estimation as well as a theoretical support of the consistency of the Bayesian estimator. Specifically, we explore the performance of a semiparametric Bayesian model, utilizing Gaussian process priors and addressing potential model mis-specification. We derive asymptotic results to validate the consistency of Bayesian estimators as the sample size increases. Particularly noteworthy is the demonstrated superiority of double-score Bayesian estimators in estimating both the population and conditional average treatment effects. In the simulation study, we analyze the performance of these models under various scenarios with a finite sample size. The results generated by the MCMC algorithm indicate doubly robust estimation under specific conditions. We also apply our proposed single/double score model to a real-world dataset, yielding results that align with existing studies utilizing matching methods.
Keywords:
Bayesian Semiparametric|Gaussian Process|Propensity and Prognostic Scores Matching|Bayesian Casual Inference|Markov chain Monte Carlo|Heterogeneous Treatment Effect Estimation
Sponsors:
Section on Statistics in Epidemiology
Tracks:
Causal Inference
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