使用多个预处理周期改善差异中的差异和交错采用设计

IF 4.7 2区 社会学 Q1 POLITICAL SCIENCE
Naoki Egami, S. Yamauchi
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引用次数: 5

摘要

摘要虽然差异设计最初是在一个治疗前和一个治疗后阶段开发的,但通常可以获得额外治疗期的数据。在什么条件下,研究人员如何改进具有如此多个预处理期的DID设计?我们首先使用潜在结果来阐明多个预处理期的三个好处:(1)评估平行趋势假设,(2)提高估计精度,以及(3)允许更灵活的平行趋势假设。然后,我们提出了一种新的估计量,双DID,它通过广义矩方法结合了所有的优点,并将双向固定效应回归作为特例。我们表明,双重DID需要对结果趋势的较弱假设,并且比现有的DID估计更有效。我们还将双重DID推广到交错采用设计,其中不同的单元可以在不同的时间段接受治疗。我们用两个经验应用来说明所提出的方法,包括基本的DID和交错采用设计。我们提供了一个开源的R包来实现所提出的方法。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Using Multiple Pretreatment Periods to Improve Difference-in-Differences and Staggered Adoption Designs
Abstract While a difference-in-differences (DID) design was originally developed with one pre- and one posttreatment period, data from additional pretreatment periods are often available. How can researchers improve the DID design with such multiple pretreatment periods under what conditions? We first use potential outcomes to clarify three benefits of multiple pretreatment periods: (1) assessing the parallel trends assumption, (2) improving estimation accuracy, and (3) allowing for a more flexible parallel trends assumption. We then propose a new estimator, double DID, which combines all the benefits through the generalized method of moments and contains the two-way fixed effects regression as a special case. We show that the double DID requires a weaker assumption about outcome trends and is more efficient than existing DID estimators. We also generalize the double DID to the staggered adoption design where different units can receive the treatment in different time periods. We illustrate the proposed method with two empirical applications, covering both the basic DID and staggered adoption designs. We offer an open-source R package that implements the proposed methodologies.
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来源期刊
Political Analysis
Political Analysis POLITICAL SCIENCE-
CiteScore
8.80
自引率
3.70%
发文量
30
期刊介绍: Political Analysis chronicles these exciting developments by publishing the most sophisticated scholarship in the field. It is the place to learn new methods, to find some of the best empirical scholarship, and to publish your best research.
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