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Published on: October 23, 2020
Set-valued dynamic treatment regimes for competing outcomes
Eric B Laber1, Daniel J Lizotte, Bradley Ferguson
1Department of Statistics, NC State University, Raleigh, North Carolina 27695, U.S.A.
This study introduces a new method for dynamic treatment regimes (DTRs) to handle multiple competing health outcomes. It recommends sets of treatments, not just single options, improving clinical decision-making when patient preferences are complex or evolving.
Area of Science:
- Biostatistics
- Clinical Decision Making
- Pharmacoeconomics
Background:
- Dynamic treatment regimes (DTRs) typically optimize a single outcome.
- Clinical decisions often involve balancing multiple, potentially competing outcomes (e.g., symptom relief vs. side effects).
- Existing methods are insufficient when patient preferences are unknown, uncommunicated, or change over time.
Purpose of the Study:
- To develop a novel method for constructing DTRs that accommodates competing outcomes.
- To address limitations of single-outcome optimization in complex clinical scenarios.
- To provide a framework for DTRs that respects patient preferences even when they are not explicitly defined.
Main Methods:
- Proposed a method for constructing set-valued DTRs, recommending subsets of treatments at each decision point.
- Developed an exact enumeration algorithm by reformulating the problem as a linear mixed integer program.
- Illustrated the methodology using data from the CATIE schizophrenia study.
Main Results:
- The proposed method generates sets of non-inferior treatments for given patient histories.
- Successfully applied an exact enumeration algorithm to solve the underlying optimization problem.
- Demonstrated the practical application of set-valued DTRs in a real-world clinical dataset.
Conclusions:
- The novel approach effectively handles competing outcomes in DTRs, offering a more realistic clinical decision-making framework.
- Set-valued DTRs provide a robust alternative to single-outcome optimization, especially in personalized medicine.
- The linear mixed integer programming approach offers an efficient solution for constructing these complex DTRs.
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