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关注这篇论文的作者
Anqi Zhao
Peng Ding

没有显著性星号是好消息:基于协变量平衡检验 p 值的再随机化

研究问题
用协变量平衡检验的 p 值筛选并重新随机分配处理后,平均处理效应的回归估计与推断如何变化,哪种分析方式更有效率?
方法与思路
作者考察多种基于平衡检验 p 值的再随机化方案,推导未调整、加性及含处理与协变量交互项回归估计量的渐近抽样性质。
材料陈述的贡献
摘要称,在所考察方案中,交互项回归最具渐近效率;再随机化改善另两类估计量的效率,并降低三类估计量的渐近条件偏差。
阅读关注点
应核对各再随机化接受规则、回归交互项与中心化方式,以及标准回归推断为何仍有效却可能保守、条件偏差如何定义。
阅读边界
仅据所给出版社摘要;效率比较限于所考察的方案和估计量,具体渐近条件未说明,不能推断任意再随机化设计或刊本变化。

原文摘要

Randomized experiments balance all covariates on average and are considered the gold standard for estimating treatment effects. Chance imbalances are nonetheless common in realized treatment allocations. To inform readers of the comparability of treatment groups at baseline, contemporary scientific publications often report covariate balance tables with not only covariate means by treatment group but also the associated p-values from significance tests of their differences. The practical need to avoid small p-values as indicators of poor balance motivates balance check and rerandomization based on these p-values from covariate balance tests (ReP) as an attractive tool for improving covariate balance in designing randomized experiments. Despite the intuitiveness of such strategy and its possibly already widespread use in practice, the literature lacks results about its implications on subsequent inference, subjecting many effectively rerandomized experiments to possibly inefficient analyses. To fill this gap, we examine a variety of potentially useful schemes for ReP and quantify their impact on subsequent inference. Specifically, we focus on three estimators of the average treatment effect from the unadjusted, additive, and interacted linear regressions of the outcome on treatment, respectively, and derive their asymptotic sampling properties under ReP. The main findings are threefold. First, the estimator from the interacted regression is asymptotically the most efficient under all ReP schemes examined, and permits convenient regression-assisted inference identical to that under complete randomization. Second, ReP, in contrast to complete randomization, improves the asymptotic efficiency of the estimators from the unadjusted and additive regressions. Standard regression analyses are accordingly still valid but in general overconservative. Third, ReP reduces the asymptotic conditional biases of the three estimators and improves their coherence in terms of mean squared difference. These results establish ReP as a convenient tool for improving covariate balance in designing randomized experiments, and we recommend using the interacted regression for analyzing data from ReP designs.

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