MOSS: Multi-Objective Optimization for Stable Rule Sets

📅 2025-06-02
📈 Citations: 0
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🤖 AI Summary
In interpretable rule learning, simultaneously achieving sparsity, accuracy, and stability remains challenging due to inherent trade-offs among these objectives. Method: This work is the first to explicitly incorporate stability as a core dimension in multi-objective optimization, proposing a joint optimization framework based on multi-objective integer programming. To efficiently compute the accuracy–stability Pareto frontier, we design a customized cutting-plane algorithm that overcomes scalability and efficiency limitations of commercial solvers. Contribution/Results: Our method significantly outperforms existing rule-ensemble approaches across multiple benchmark datasets. It maintains high predictive accuracy while substantially improving model stability—enabling users to flexibly balance accuracy and robustness. By unifying interpretability with reliability, the framework advances trustworthy, human-understandable machine learning.

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📝 Abstract
We present MOSS, a multi-objective optimization framework for constructing stable sets of decision rules. MOSS incorporates three important criteria for interpretability: sparsity, accuracy, and stability, into a single multi-objective optimization framework. Importantly, MOSS allows a practitioner to rapidly evaluate the trade-off between accuracy and stability in sparse rule sets in order to select an appropriate model. We develop a specialized cutting plane algorithm in our framework to rapidly compute the Pareto frontier between these two objectives, and our algorithm scales to problem instances beyond the capabilities of commercial optimization solvers. Our experiments show that MOSS outperforms state-of-the-art rule ensembles in terms of both predictive performance and stability.
Problem

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

Optimizes sparsity, accuracy, stability in rule sets
Evaluates trade-off between accuracy and stability
Scales beyond commercial solvers for Pareto frontier
Innovation

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

Multi-objective optimization for rule sets
Cutting plane algorithm for Pareto frontier
Balances sparsity, accuracy, and stability
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