Weak Boolean products of bounded dually residuated $l$-monoids

Jan Kühr; Jiří Rachůnek

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Displaying similar documents to “Weak Boolean products of bounded dually residuated $l$ -monoids”

A duality between algebras of basic logic and bounded representable $D R l$ -monoids

Jiří Rachůnek (2001)

Mathematica Bohemica

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$B L$ -algebras, introduced by P. Hájek, form an algebraic counterpart of the basic fuzzy logic. In the paper it is shown that $B L$ -algebras are the duals of bounded representable $D R l$ -monoids. This duality enables us to describe some structure properties of $B L$ -algebras.

Bounded dually residuated lattice ordered monoids as a generalization of fuzzy structures

Jiří Rachůnek, Vladimír Slezák (2006)

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Displaying similar documents to “Weak Boolean products of bounded dually residuated l -monoids”

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Displaying similar documents to “Weak Boolean products of bounded dually residuated $l$ -monoids”

A duality between algebras of basic logic and bounded representable $D R l$ -monoids