A Bayesian Nonparametric Causal Model for Regression Discontinuity Designs
George Karabatsos, Stephen G. Walker

TL;DR
This paper introduces a flexible Bayesian nonparametric model for causal inference in regression discontinuity designs, allowing for comprehensive outcome analysis beyond mean effects.
Contribution
It develops a novel Bayesian nonparametric approach that estimates various aspects of the outcome distribution in RDDs, extending beyond traditional mean-focused models.
Findings
Accurately estimates causal effects in RDDs using the proposed model.
Demonstrates effectiveness on real educational datasets with sharp and fuzzy RDDs.
Provides detailed outcome distribution insights beyond average treatment effects.
Abstract
For non-randomized studies, the regression discontinuity design (RDD) can be used to identify and estimate causal effects from a "locally-randomized" subgroup of subjects, under relatively mild conditions. However, current models focus causal inferences on the impact of the treatment (versus non-treatment) variable on the mean of the dependent variable, via linear regression. For RDDs, we propose a flexible Bayesian nonparametric regression model that can provide accurate estimates of causal effects, in terms of the predictive mean, variance, quantile, probability density, distribution function, or any other chosen function of the outcome variable. We illustrate the model through the analysis of two real educational data sets, involving (resp.) a sharp RDD and a fuzzy RDD.
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Taxonomy
TopicsStatistical Methods and Inference · Statistical Methods and Bayesian Inference · Advanced Causal Inference Techniques
