Equimorphy in varieties of double Heyting algebras

Vácłav Koubek; J. Sichler

doi:10.4064/cm-77-1-41-58

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Equimorphy in varieties of double Heyting algebras

Vácłav Koubek J. Sichler

Year: 1998 Journal: Colloquium Mathematicum Vol: 77 (1)Pages: 41-58 Publisher: Polish Academy of Sciences

DOI: 10.4064/cm-77-1-41-58

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Abstract

We show that any finitely generated variety V of double Heyting algebras is finitely determined, meaning that for some finite cardinal n(V), any class $\Cal S$ ⊆ V consisting of algebras with pairwise isomorphic endomorphism monoids has fewer than n(V) pa

Keywords:

Mathematics Endomorphism Finitely-generated abelian group Variety (cybernetics) Heyting algebra Pure mathematics Class (philosophy) Pairwise comparison Algebra over a field

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Rings, Modules, and Algebras

Physical Sciences → Mathematics → Algebra and Number Theory

Advanced Algebra and Logic

Physical Sciences → Computer Science → Computational Theory and Mathematics

Advanced Topology and Set Theory

Physical Sciences → Mathematics → Geometry and Topology

Equimorphy in varieties of double Heyting algebras

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