Adjusting for indirectly measured confounding using large-scale propensity score.

J Biomed Inform

Department of Biomedical Informatics, Columbia University Irving Medical Center, 622 W. 168th Street, PH20, New York, 10032, NY, USA; Medical Informatics Services, New York-Presbyterian Hospital, 622 W. 168th Street, PH20, New York, 10032, NY, USA. Electronic address:

Published: October 2022

AI Article Synopsis

  • Confounding is a significant issue in causal inference for observational data, particularly in medicine with sources like electronic health records (EHRs), which contain many variables.
  • The Large-Scale Propensity Score (LSPS) approach is proposed as a method to tackle this problem by leveraging large sets of covariates, potentially controlling for both measured and indirectly measured confounders.
  • The paper demonstrates LSPS's effectiveness in reducing bias from indirect confounding factors and preventing bias from incorrectly adjusted variables, using both simulated and real medical datasets for validation.

Article Abstract

Confounding remains one of the major challenges to causal inference with observational data. This problem is paramount in medicine, where we would like to answer causal questions from large observational datasets like electronic health records (EHRs) and administrative claims. Modern medical data typically contain tens of thousands of covariates. Such a large set carries hope that many of the confounders are directly measured, and further hope that others are indirectly measured through their correlation with measured covariates. How can we exploit these large sets of covariates for causal inference? To help answer this question, this paper examines the performance of the large-scale propensity score (LSPS) approach on causal analysis of medical data. We demonstrate that LSPS may adjust for indirectly measured confounders by including tens of thousands of covariates that may be correlated with them. We present conditions under which LSPS removes bias due to indirectly measured confounders, and we show that LSPS may avoid bias when inadvertently adjusting for variables (like colliders) that otherwise can induce bias. We demonstrate the performance of LSPS with both simulated medical data and real medical data.

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Source
http://www.ncbi.nlm.nih.gov/pmc/articles/PMC9692203PMC
http://dx.doi.org/10.1016/j.jbi.2022.104204DOI Listing

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