Special Algebraic Structures
Florentin Smarandache

TL;DR
This paper introduces new algebraic structures, such as special semigroups, to enhance the understanding of congruences in number theory, offering novel tools for mathematical research.
Contribution
It proposes new algebraic notions, including special semigroups, to improve the analysis of congruences in number theory, advancing algebraic theory.
Findings
Introduction of special semigroups as a new algebraic concept
Enhanced methods for studying congruences in number theory
Potential applications in advanced algebra and number theory
Abstract
New notions are introduced in algebra in order to better study the congruences in number theory. For example, the <special semigroups> makes an important such contribution.
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Taxonomy
TopicsAdvanced Algebra and Logic · History and Theory of Mathematics
