频数推理
观察研究
均方误差
置信区间
统计
计量经济学
混淆
计算机科学
可预测性
数学
贝叶斯概率
贝叶斯推理
作者
Anthony J. Zagar,ZBIGNIEW A. KADZIOLA,Ilya A. Lipkovich,David Madigan,Doug Faries
标识
DOI:10.1080/10543406.2021.1998095
摘要
Estimating a treatment effect from observational data requires modeling treatment and outcome subject to uncertainty/misspecification. A previous research has shown that it is not possible to find a uniformly best strategy. In this article we propose a novel Frequentist Model Averaging (FMA) framework encompassing any estimation strategy and accounting for model uncertainty by computing a cross-validated estimate of Mean Squared Prediction Error (MSPE). We present a simulation study with data mimicking an observational database. Model averaging over 15+ strategies was compared with individual strategies as well as the best strategy selected by minimum MSPE. FMA showed robust performance (Bias, Mean Squared Error (MSE), and Confidence Interval (CI) coverage). Other strategies, such as linear regression, did well in simple scenarios but were inferior to the FMA in a scenario with complex confounding.
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