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分类依据与纠错

AI 根据所提供的论文材料归类:摘要明确以未观测混杂下的平均因果效应为目标,并使用工具变量与两阶段最小二乘,因此归入因果推断方向。

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关注这篇论文的作者
Loraine Seng
Jialiang Li

结构方程模型平均:方法与应用

研究问题
在存在未观测混杂的观察研究中,当工具变量数量较多且强弱不一时,如何通过模型平均估计暴露对结果的平均因果效应?
方法与思路
作者将模型平均引入两阶段最小二乘,以利用质量不同、部分可能较弱的工具变量;所提方法仅需若干层具有闭式解的最小二乘估计。
材料陈述的贡献
摘要称建立了因果参数估计的一致性与渐近正态性,并在低维、高维数值研究及房价实例中比较和展示该方法。
阅读关注点
重点核对工具变量有效性、弱工具强度与数量增长条件、模型平均权重构造,以及一致性和渐近正态性的适用范围。
阅读边界
摘要未给出工具变量有效性、强度和维度增长条件,不能据此认定方法能处理无效工具变量,或在任意程度的弱识别下可靠。

原文摘要

The instrumental variable (IV) methods are attractive since they can lead to a consistent answer to the main question in causal modeling, that is, the estimation of average causal effect of an exposure on the outcome in the presence of unmeasured confounding. However, it is now acknowledged in the literature that using weak IVs might not suit the inference goal satisfactorily. We consider the problem of estimating causal effects in an observational study in this article, allowing some IVs to be weak. In many modern learning jobs, we may face a large number of instruments and their quality could range from poor to strong. To incorporate them in a 2-stage least squares estimation procedure, we consider a model averaging technique. The proposed methods only involve a few layers of least squares estimation with closed-form solutions and thus is easy to implement in practice. Theoretical properties are carefully established, including the consistency and asymptotic normality of the estimated causal parameter. Numerical studies are carried out to assess the performance in low- and high-dimensional settings and comparisons are made between our proposed method and a wide range of existing alternative methods. A real data example on home price is analyzed to illustrate our methodology.

笔记与分组
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