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Autor principal: Liu, Xiaoming
Formato: Recurso digital
Lenguaje:inglés
Publicado: Zenodo 2026
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Acceso en línea:https://doi.org/10.5281/zenodo.19253962
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author Liu, Xiaoming
author_facet Liu, Xiaoming
contents <div>Mutation score (MS) is a single scalar value that summarizes the effectiveness of a test suite in detecting artificially seeded bugs. While widely adopted, MS loses critical subcategory-level information about how different mutation operator types contribute to the overall score. This paper proposes operator-level R´enyi entropy fingerprints as a fine-grained information-theoretic characterization of mutation testing landscapes. We conduct experiments on 5 controlled Python projects and 4 real-world Python modules.</div> <div> Our key findings are:</div> <div>(1) projects with identical MS can exhibit significantly different fingerprints, revealing that MS alone obscures important structural differences in mutation distributions;</div> <div>(2) the diversity gap metric, defined as the difference between Hartley and min-entropy, predicts operator-level vulnerability, identifying which operator categories are inadequately covered by test suites;</div> <div>(3) Literal Constant Replacement (LCR) dom inates mutation landscapes, accounting for 61% of all mutants in the dateutil-relativedelta module, indicating that test suites primarily need validation of boundary and literal values.</div> <div>The R´enyi entropy frame work provides a structured diagnostic perspective that complements traditional mutation score reporting.</div>
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spellingShingle Rényi Entropy Fingerprints of Mutant Subcategories: (Information-Theoretic Framework for Mutation Testing Analysis)
Liu, Xiaoming
mutation testing, R´enyi entropy, entropy fingerprint, diversity gap, mutation operators, information theory
<div>Mutation score (MS) is a single scalar value that summarizes the effectiveness of a test suite in detecting artificially seeded bugs. While widely adopted, MS loses critical subcategory-level information about how different mutation operator types contribute to the overall score. This paper proposes operator-level R´enyi entropy fingerprints as a fine-grained information-theoretic characterization of mutation testing landscapes. We conduct experiments on 5 controlled Python projects and 4 real-world Python modules.</div> <div> Our key findings are:</div> <div>(1) projects with identical MS can exhibit significantly different fingerprints, revealing that MS alone obscures important structural differences in mutation distributions;</div> <div>(2) the diversity gap metric, defined as the difference between Hartley and min-entropy, predicts operator-level vulnerability, identifying which operator categories are inadequately covered by test suites;</div> <div>(3) Literal Constant Replacement (LCR) dom inates mutation landscapes, accounting for 61% of all mutants in the dateutil-relativedelta module, indicating that test suites primarily need validation of boundary and literal values.</div> <div>The R´enyi entropy frame work provides a structured diagnostic perspective that complements traditional mutation score reporting.</div>
title Rényi Entropy Fingerprints of Mutant Subcategories: (Information-Theoretic Framework for Mutation Testing Analysis)
topic mutation testing, R´enyi entropy, entropy fingerprint, diversity gap, mutation operators, information theory
url https://doi.org/10.5281/zenodo.19253962