Efficient augmentation and relaxation learning for individualized treatment rules using observational data
Ying-Qi Zhao, Eric B. Laber, Yang Ning, Sumona Saha, Bruce, Sands

TL;DR
This paper introduces a new class of convex large-margin classifiers for estimating optimal individualized treatment rules from observational data, emphasizing doubly-robustness and improved convergence rates.
Contribution
It proposes a novel, doubly-robust, convex classification-based estimator for individualized treatment rules applicable to observational data, with theoretical convergence analysis and superior empirical performance.
Findings
Proposed estimators outperform existing methods in simulations.
Derived convergence rates using semiparametric efficiency theory.
Validated methods on real-world datasets from labor training and medical studies.
Abstract
Individualized treatment rules aim to identify if, when, which, and to whom treatment should be applied. A globally aging population, rising healthcare costs, and increased access to patient-level data have created an urgent need for high-quality estimators of individualized treatment rules that can be applied to observational data. A recent and promising line of research for estimating individualized treatment rules recasts the problem of estimating an optimal treatment rule as a weighted classification problem. We consider a class of estimators for optimal treatment rules that are analogous to convex large-margin classifiers. The proposed class applies to observational data and is doubly-robust in the sense that correct specification of either a propensity or outcome model leads to consistent estimation of the optimal individualized treatment rule. Using techniques from semiparametric…
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Taxonomy
TopicsStatistical Methods and Inference · Advanced Causal Inference Techniques · Liver Disease Diagnosis and Treatment
