变化中的极端变化*

Yuya Sasaki, Yulong Wang
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引用次数: 1

摘要

政策分析人士通常对处理极端结果感兴趣,比如出生体重极低的婴儿。现有的变化中的变化(CIC)估计器是针对中间的分位数量身定制的,并且不能很好地适用于这些亚群。本文提出了一种新的CIC估计方法来准确估计极端分位数下的治疗效果。利用其渐近正态性,我们还提出了一种易于实现的统计推断方法。在模拟研究的基础上,我们建议对极端分位数(如低于5%和高于95%)使用我们的极端CIC估计器,而对中间分位数应使用常规CIC估计器。应用本文提出的方法,我们研究了1993年EITC改革带来的收入增长对处于最危急条件下的婴儿出生体重的影响。本文附带了Stata命令。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Extreme Changes in Changes*
Policy analysts are often interested in treating the units with extreme outcomes, such as infants with extremely low birth weights. Existing changes-in-changes (CIC) estimators are tailored to middle quantiles and do not work well for such subpopulations. This paper proposes a new CIC estimator to accurately estimate treatment effects at extreme quantiles. With its asymptotic normality, we also propose a method of statistical inference, which is simple to implement. Based on simulation studies, we propose to use our extreme CIC estimator for extreme, such as below 5% and above 95%, quantiles, while the conventional CIC estimator should be used for intermediate quantiles. Applying the proposed method, we study the effects of income gains from the 1993 EITC reform on infant birth weights for those in the most critical conditions. This paper is accompanied by a Stata command.
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