Identification, Inference, and Sensitivity Analysis for Causal Mediation Effects

因果推理 计算机科学 估计员 计量经济学 鉴定(生物学) 随机试验 灵敏度(控制系统) 稳健性(进化) 非参数统计 推论 因果模型 工具变量 调解 参数统计 因果结构 机器学习 数据挖掘 人工智能 数学 统计 量子力学 政治学 法学 化学 电子工程 生物化学 植物 生物 工程类 物理 基因
作者
Kosuke Imai,Luke Keele
出处
期刊:Statistical Science [Institute of Mathematical Statistics]
被引量:929
标识
DOI:10.1214/10-sts321
摘要

Abstract. Causal mediation analysis is routinely conducted by applied researchers in a variety of disciplines. The goal of such an analysis is to investigate alternative causal mechanisms by examining the roles of intermediate variables that lie in the causal paths between the treatment and outcome variables. In this paper we first prove that under a particular version of sequential ignorability assumption, the average causal mediation effect (ACME) is nonparametrically identified. We compare our identification assumption with those proposed in the literature. Some practical implications of our identification result are also discussed. In particular, the popular estimator based on the linear structural equation model (LSEM) can be interpreted as an ACME estimator once additional parametric assumptions are made. We show that these assumptions can easily be relaxed within and outside of the LSEM framework and propose simple nonparametric estimation strategies. Second, and perhaps most importantly, we propose a new sensitivity analysis that can be easily implemented by applied researchers within the LSEM framework. Like the existing identifying assumptions, the proposed sequential ignorability assumption may be too strong in many applied settings. Thus, sensitivity analysis is essential in order to examine the robustness of empirical findings to the possible existence of an unmeasured confounder. Finally, we apply the proposed methods to a randomized experiment from political psychology. We also make easy-to-use software available to implement the proposed methods. Key words and phrases: Causal inference, causal mediation analysis, direct and indirect effects, linear structural equation models, sequential ignorability, unmeasured confounders. 1.
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