TL;DR
This paper presents a Bayesian framework for high-dimensional causal inference that combines posterior modeling with doubly robust estimators, providing reliable uncertainty quantification and good frequentist properties even in small samples.
Contribution
It introduces a novel Bayesian approach for high-dimensional causal inference that improves uncertainty quantification and reduces model dependence, with a practical implementation in an R package.
Findings
Effective estimation of causal effects in high dimensions
Reliable uncertainty quantification with good frequentist properties
Performs well compared to existing methods
Abstract
We introduce a framework for estimating causal effects of binary and continuous treatments in high dimensions. We show how posterior distributions of treatment and outcome models can be used together with doubly robust estimators. We propose an approach to uncertainty quantification for the doubly robust estimator which utilizes posterior distributions of model parameters and (1) results in good frequentist properties in small samples, (2) is based on a single MCMC, and (3) improves over frequentist measures of uncertainty which rely on asymptotic properties. We show that our proposed variance estimation strategy is consistent when both models are correctly specified and that it is conservative in finite samples or when one or both models are misspecified. We consider a flexible framework for modeling the treatment and outcome processes within the Bayesian paradigm that reduces model…
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