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Identifying (Quasi) Equally Informative Subsets in Feature Selection Problems for Classification: A Max-Relevance
IEEE Transactions on Cybernetics
|July 8, 2015
Summary
This study introduces a novel feature selection method that finds subsets of features with similar performance, offering more insights into classifier accuracy and feature importance. The approach enhances understanding of feature tradeoffs and relative feature significance.
Area of Science:
- Machine Learning
- Data Mining
- Bioinformatics
Background:
- Traditional feature selection often focuses on optimizing a single criterion, like accuracy, or a simple tradeoff.
- Existing methods may overlook multiple feature subsets with similar predictive power for a given number of features.
Purpose of the Study:
- To develop a multiobjective feature selection approach that identifies a performance-maximizing subset and quasi-equally informative subsets.
- To enable a deeper analysis of feature selection tradeoffs and feature importance.
Main Methods:
- Introduced a wrapper-based approach (W-QEISS) for quasi-equally informative subset selection.
- Formulated a four-objective optimization problem: maximizing classifier accuracy, minimizing feature count, and optimizing entropy-based relevance and redundancy.
- Utilized the Borg Multiobjective Evolutionary Algorithm and Extreme Learning Machine.
Main Results:
- The W-QEISS approach generated a rich and diverse set of Pareto-efficient solutions across 24 UCI datasets.
- Compared favorably against mRMR, a two-objective wrapper, and an F-QEISS filter.
- Demonstrated the utility of quasi-equally informative subsets for analyzing performance tradeoffs and feature importance.
Conclusions:
- The proposed W-QEISS method effectively identifies diverse, high-performing feature subsets.
- This approach provides valuable insights into the complex relationships between feature selection, classifier performance, and feature relevance.
- The method offers a more comprehensive understanding of feature selection compared to traditional two-objective algorithms.
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