Estimating Distributional Treatment Effects in Randomized Experiments: Machine Learning for Variance Reduction

Undral Byambadalai, Tatsushi Oka, Shota Yasui
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Abstract

We propose a novel regression adjustment method designed for estimating distributional treatment effect parameters in randomized experiments. Randomized experiments have been extensively used to estimate treatment effects in various scientific fields. However, to gain deeper insights, it is essential to estimate distributional treatment effects rather than relying solely on average effects. Our approach incorporates pre-treatment covariates into a distributional regression framework, utilizing machine learning techniques to improve the precision of distributional treatment effect estimators. The proposed approach can be readily implemented with off-the-shelf machine learning methods and remains valid as long as the nuisance components are reasonably well estimated. Also, we establish the asymptotic properties of the proposed estimator and present a uniformly valid inference method. Through simulation results and real data analysis, we demonstrate the effectiveness of integrating machine learning techniques in reducing the variance of distributional treatment effect estimators in finite samples.
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估算随机实验中的分布式治疗效果:减少方差的机器学习
我们提出了一种新的回归调整方法,旨在估计随机实验中的分布式治疗效果参数。随机实验已被广泛应用于各个科学领域的治疗效果估算中。然而,要想获得更深入的见解,就必须估算分布性治疗效果,而不能仅仅依赖于平均效果。我们的方法将治疗前协变量纳入分布回归框架,利用机器学习技术来提高分布治疗效果估计的精确度。我们提出的方法可以通过现成的机器学习方法轻松实现,而且只要能合理地估计出干扰成分,该方法就仍然有效。此外,我们还建立了所提估计器的渐近特性,并提出了一种统一有效的推断方法。通过模拟结果和实际数据分析,我们证明了整合机器学习技术在有限样本中降低分布式治疗效果估计器方差的有效性。
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