A General Framework for Design-Based Treatment Effect Estimation in Paired Cluster-Randomized Experiments
Charlotte Z. Mann, Adam C. Sales, and Johann A. Gagnon-Bartsch

TL;DR
This paper introduces a comprehensive framework for estimating treatment effects in paired cluster-randomized experiments, addressing analysis challenges and comparing strategies through simulations and real data.
Contribution
It provides a novel, intuitive framework for design-based estimation in pCRTs, emphasizing covariate adjustment and offering unbiased, conservative variance estimators.
Findings
Covariate adjustment improves estimation precision.
Proposed estimators are unbiased and conservatively estimate variance.
Simulation studies demonstrate estimator performance in practice.
Abstract
Paired cluster-randomized experiments (pCRTs) are common across many disciplines because there is often natural clustering of individuals, and paired randomization can help balance baseline covariates to improve experimental precision. Although pCRTs are common, there is surprisingly no obvious way to analyze this randomization design if an individual-level (rather than cluster-level) treatment effect is of interest. Variance estimation is also complicated due to the dependency created through pairing clusters. Therefore, we aim to provide an intuitive and practical comparison between different estimation strategies in pCRTs in order to inform practitioners' choice of strategy. To this end, we present a general framework for design-based estimation in pCRTs for average individual effects. This framework offers a novel and intuitive view on the bias-variance trade-off between estimators…
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Taxonomy
TopicsOptimal Experimental Design Methods · Statistical Methods in Clinical Trials · Statistical Methods and Inference
