A countable series of bisimple $\mathcal{H}$-trivial finitely presented congruence-free monoids
Victor Maltcev

TL;DR
This paper introduces a countable series of finitely presented monoids that are bisimple, $ ext{H}$-trivial, and congruence-free, expanding the understanding of algebraic structures with these properties.
Contribution
It constructs a new infinite series of monoids with specific algebraic properties, which was not previously known.
Findings
Countable series of monoids constructed
Monoids are bisimple and $ ext{H}$-trivial
Monoids are congruence-free
Abstract
We provide a countable series of bisimple -trivial finitely presented congruence-free monoids.
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Taxonomy
Topicssemigroups and automata theory · Advanced Algebra and Logic · Advanced Topology and Set Theory
