Ring-like operations is pseudocomplemented semilattices

Ivan Chajda; Helmut Länger

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Displaying similar documents to “Ring-like operations is pseudocomplemented semilattices”

Strong endomorphism kernel property for finite Brouwerian semilattices and relative Stone algebras

Jaroslav Guričan, Heghine Ghumashyan (2024)

Mathematica Bohemica

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We show that all finite Brouwerian semilattices have strong endomorphism kernel property (SEKP), give a new proof that all finite relative Stone algebras have SEKP and also fully characterize dual generalized Boolean algebras which possess SEKP.

The Formulas of the General Reproductive Solution of an Equation in Boolean Ring with Unit

Dragić Banković (1987)

Publications de l'Institut Mathématique

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Representation of Hilbert algebras and implicative semilattices

Sergio Celani (2003)

Open Mathematics

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In this paper we shall give a topological representation for Hilbert algebras that extend the topological representation given by A. Diego in [4]. For implicative semilattices this representation gives a full duality. We shall also consider the representation for Boolean ring.