Subdirect product decompositions of $MV$-algebras

Ján Jakubík

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Displaying similar documents to “Subdirect product decompositions of $M V$ -algebras”

On a cancellation rule for subdirect products of lattice ordered groups and of $GMV$ -algebras

Ján Jakubík (2007)

Mathematica Slovaca

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Banaschewski’s theorem for generalized $M V$ -algebras

Ján Jakubík (2007)

Czechoslovak Mathematical Journal

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A generalized $M V$ -algebra $𝒜$ is called representable if it is a subdirect product of linearly ordered generalized $M V$ -algebras. Let $S$ be the system of all congruence relations $ρ$ on $𝒜$ such that the quotient algebra $𝒜 / ρ$ is representable. In the present paper we prove that the system $S$ has a least element.

Direct product decomposition of $M V$ -algebras

Ján Jakubík (1994)

Czechoslovak Mathematical Journal

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Displaying similar documents to “Subdirect product decompositions of M V -algebras”

On a cancellation rule for subdirect products of lattice ordered groups and of GMV -algebras

Banaschewski’s theorem for generalized M V -algebras

Direct product decomposition of M V -algebras

Displaying similar documents to “Subdirect product decompositions of $M V$ -algebras”

On a cancellation rule for subdirect products of lattice ordered groups and of $GMV$ -algebras

Banaschewski’s theorem for generalized $M V$ -algebras

Direct product decomposition of $M V$ -algebras