Revisiting regression adjustment in experiments with heterogeneous treatment effects
By Akanksha Negi, Jeffrey M. Wooldridge. 2020
74 citations recorded by the source corpus.
Abstract In the context of random sampling, we show that linear full (separate) regression adjustment (FRA) on the control and treatment groups is, asymptotically, no less efficient than both the simple difference-in-means estimator and the pooled regression adjustment estimator; with heterogeneous treatment effects, FRA is usually strictly more efficient. We also propose a class of nonlinear regression adjustment estimators where consistency is ensured despite arbitrary misspecification of the conditional mean function. A simulation study confirms that nontrivial efficiency gains are possible with linear FRA, and that further gains are possible, even under severe mean misspecification, using nonlinear FRA.
Subfields: Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/4367bb382fe08e4f9be801134847d5efb758904e
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In Statistics and Probability
- Jonathan Roth
- Pedro H. C. Sant’Anna
- Brantly Callaway
- X. d'Haultfoeuille
- C. Chaisemartin
- David F. Larcker
- A. Baker
- Charles C. Y. Wang
Citations in the corpus
- Efficient Estimation for Staggered Rollout Designs (2021, background): “Negi and Wooldridge (2021) study covariate adjustment in cross-sectional randomized experiments from a superpopulation perspective and show that Lin ’ s (2013) estimator (which they refer to as full regression adjustment [FRA]) achieves the semiparametric efficiency bound when the conditional…”