Bayesian additive regression trees for evaluating treatment benefit predictors using observational data

📅 2026-09-17
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🤖 AI Summary
使用贝叶斯加性回归树(BART)通过观察数据评估治疗效益预测器,解决在非随机分配情况下评估预测器的问题。
📝 Abstract
A treatment benefit predictor (TBP) is an algorithm that maps a patient's characteristics to their putative benefit from a given treatment, which can be used to inform treatment decisions. However, a TBP must be evaluated in the target population before being adopted for patient care. When only observational data are available, evaluating TBPs requires standard causal identification assumptions, as treatment assignment in such settings is not random. We obtain the posterior distributions of predictive performance measures to evaluate prespecified TBPs using observational data, by taking advantage of Bayesian additive regression trees (BART). We illustrate the evaluation of TBPs using selected measures and graphical visualizations: the concentration of benefit ($C_b$) index and the moderate calibration curve. Simulation studies of binary and continuous outcomes settings, including balanced and imbalanced treatment allocation in the binary setting, establish the validity of the proposed approach. In a case study, we use this approach to assess a TBP for systemic antibiotic therapy for patients with chronic obstructive pulmonary disease (COPD). We show that the constructed TBP does not in fact make calibrated predictions, because it both makes optimistic predictions of risks and exaggerates the risk reduction due to treatment. We conclude that flexible Bayesian approaches have the potential to assess TBPs, offering opportunities for flexible model specifications, adjustment for confounding, and uncertainty characterization.
Problem

Research questions and friction points this paper is trying to address.

treatment benefit predictor
observational data
causal identification assumptions
Innovation

Methods, ideas, or system contributions that make the work stand out.

Bayesian additive regression trees
treatment benefit predictor
observational data
posterior distribution
concentration of benefit index