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If $\mathcal{C}$ is a cocomplete monoidal category in which tensoring from both sides preserves coequalizers, then the category of monoids over $\mathcal{C}$ is cocomplete. The same holds if $\mathcal{C}$ has regular factorizations and tensoring only preserves regular epimorphisms.
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Algebraic Structures Of Neutrosophic Soft Sets [PDF]
In this paper, we study the algebraic operations of neutrosophic soft sets and their basic properties associated with these opertaions. And also define the associativity and distributivity of these operations.
Asim Hussain, Muhammad Shabir
doaj
Reduce Problems From Braid Groups To Braid Monoids [PDF]
Serge Burckel
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What is category theory to cognitive science? Compositional representation and comparison. [PDF]
Phillips S.
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The paper shows the existence of a previously unknown relationship between the theory of monoids and category theory. A non-standard mathematical method based on terms from non-standard (not always existing) sequences is proposed.
V. Zhuravlov
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Topological Methods for Studying Contextuality: N-Cycle Scenarios and Beyond. [PDF]
Kharoof A, Ipek S, Okay C.
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Fault Diagnosis in Regenerative Braking System of Hybrid Electric Vehicles by Using Semigroup of Finite-State Deterministic Fully Intuitionistic Fuzzy Automata. [PDF]
Kousar S +4 more
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Inside factorial monoids and the cale monoid of a single Diophantine equation [PDF]
Pedro A. García-Sánchez +2 more
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