将回归不连续性设计理解为观察性研究

J. Sekhon, R. Titiunik
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引用次数: 18

摘要

Thistlethwaite和Campbell(1960)提出,在接受治疗或干预的情况下,使用“回归不连续性分析”是由可观察的分数和固定的截止值决定的。他们描述的设置类型,现在被广泛称为回归不连续性(RD)设计,是一种单元获得分数,并根据非常具体的规则分配二元处理的设置。在最简单的情况下,将得分高于已知临界值的所有单元分配给治疗条件,将得分低于临界值的全部单元分配给对照(即不治疗)条件。Thistlethwaite和Campbell深刻地指出,在适当的假设下,可以利用这种分配规则引起的治疗状态概率的不连续性来了解截止时治疗的效果。他们的开创性贡献导致了现在社会科学和生物医学领域最严格的非实验研究设计之一。参见Cook(2008)、Imbens和Lemieux(2008)以及Lee和Lemiux(2010)的综述,以及Cattaneo和Escanciano(2017)编辑的最新一卷的最新具体应用和方法发展。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Understanding Regression Discontinuity Designs As Observational Studies
Thistlethwaite and Campbell (1960) proposed to use a “regression-discontinuity analysis” in settings where exposure to a treatment or intervention is determined by an observable score and a fixed cutoff. The type of setting they described, now widely known as the regression discontinuity (RD) design, is one where units receive a score, and a binary treatment is assigned according to a very specific rule. In the simplest case, all units whose score is above a known cutoff are assigned to the treatment condition, and all units whose score is below the cutoff are assigned to the control (i.e., absence of treatment) condition. Thistlethwaite and Campbell insightfully noted that, under appropriate assumptions, the discontinuity in the probability of treatment status induced by such an assignment rule could be leveraged to learn about the effect of the treatment at the cutoff. Their seminal contribution led to what is now one of the most rigorous non-experimental research designs across the social and biomedical sciences. See Cook (2008), Imbens and Lemieux (2008) and Lee and Lemieux (2010) for reviews, and the recent volume edited by Cattaneo and Escanciano (2017) for recent specific applications and methodological developments.
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