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This work demonstrates a computational framework that verifies algebraic structures, suggesting its practical utility in abstract algebra analysis.
This work presents a computational framework for verifying algebraicstructures such as magmas, semigroups, monoids, groups, and abelian groups.The framework algorithmically evaluates closure, associativity, identity,invertibility, and commutativity, and generates automated verificationreports. A functional dashboard implementation is provided to demonstratepractical verification and analysis of abstract algebraic systems.
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Kumar et al. (2026) studied this question.
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