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倾向得分估计的不确定性:贝叶斯变量选择与模型平均因果效应

研究问题
在观察性研究中,面对大量候选协变量,如何选择倾向得分模型并将模型选择的不确定性纳入平均因果效应估计?
方法与思路
作者提出三种贝叶斯变量选择与模型平均方法,以数据对各倾向得分模型调整能力的支持程度加权不同模型下的效应估计。
材料陈述的贡献
摘要称方法同时处理倾向得分变量筛选与跨模型效应汇总,并通过模拟和脑肿瘤手术与非手术治疗的观察性比较展示。
阅读关注点
应核对三种方法的先验、模型权重和效应估计构造,以及混杂调整、重叠性和模型平均不确定性如何进入识别与推断。
阅读边界
依据版本未注明的 OpenAlex 索引摘要;识别假设、权重细节和治疗比较结果未说明,模型平均不保证消除未观测混杂,不能推断刊本变化。

原文摘要

Causal inference with observational data frequently relies on the notion of the propensity score (PS) to adjust treatment comparisons for observed confounding factors. As decisions in the era of "big data" are increasingly reliant on large and complex collections of digital data, researchers are frequently confronted with decisions regarding which of a high-dimensional covariate set to include in the PS model in order to satisfy the assumptions necessary for estimating average causal effects. Typically, simple or ad-hoc methods are employed to arrive at a single PS model, without acknowledging the uncertainty associated with the model selection. We propose three Bayesian methods for PS variable selection and model averaging that 1) select relevant variables from a set of candidate variables to include in the PS model and 2) estimate causal treatment effects as weighted averages of estimates under different PS models. The associated weight for each PS model reflects the data-driven support for that model's ability to adjust for the necessary variables. We illustrate features of our proposed approaches with a simulation study, and ultimately use our methods to compare the effectiveness of surgical vs. nonsurgical treatment for brain tumors among 2,606 Medicare beneficiaries. Supplementary materials are available online.

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