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AI 根据所提供的论文材料归类:摘要明确处理匹配观察研究中的未观测混杂及处理效应结论的敏感性,分位数对象是隐蔽偏差而非结局分布。

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关注这篇论文的作者
Dongxiao Wu
Xinran Li

匹配观察研究中隐蔽偏差分位数的敏感性分析

研究问题
匹配观察研究中,如何评估不同分位数的未观测混杂强度,而非只依赖所有匹配组中最大的隐蔽偏差?
方法与思路
作者推广Rosenbaum敏感性分析框架,针对匹配组隐蔽偏差的分位数进行分析,并讨论一般结局、匹配设计和检验统计量。
材料陈述的贡献
摘要称分析对所有隐蔽偏差分位数同时有效;在统计量满足特定性质时也适用于有界零假设,并说明存在R实现包。
阅读关注点
应核对隐蔽偏差及其分位数的定义、同时有效性的条件,以及有界零假设所需的统计量性质和实际计算方式。
阅读边界
依据arXiv 2309.06459v2预印本摘要,不能据此声称该版本已同行评审或获期刊接收,也不能推断刊本变化;敏感性结果不能证明不存在混杂。

原文摘要

Causal conclusions from observational studies may be sensitive to unmeasured confounding. In such cases, a sensitivity analysis is often conducted, which tries to infer the minimum amount of hidden biases or the minimum strength of unmeasured confounding needed in order to explain away the observed association between treatment and outcome. If the needed bias is large, then the treatment is likely to have significant effects. The Rosenbaum sensitivity analysis is a modern approach for conducting sensitivity analysis in matched observational studies. It investigates what magnitude the maximum of hidden biases from all matched sets needs to be in order to explain away the observed association. However, such a sensitivity analysis can be overly conservative and pessimistic, especially when investigators suspect that some matched sets may have exceptionally large hidden biases. In this paper, we generalize Rosenbaum's framework to conduct sensitivity analysis on quantiles of hidden biases from all matched sets, which are more robust than the maximum. Moreover, the proposed sensitivity analysis is simultaneously valid across all quantiles of hidden biases and is thus a free lunch added to the conventional sensitivity analysis. The proposed approach works for general outcomes, general matched studies and general test statistics. In addition, we demonstrate that the proposed sensitivity analysis also works for bounded null hypotheses when the test statistic satisfies certain properties. An R package implementing the proposed approach is available online.

笔记与分组
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