Heyting Wajsberg Algebras as an Abstract Environment Linking Fuzzy and Rough Sets
TSCTC '02 Proceedings of the Third International Conference on Rough Sets and Current Trends in Computing
Algebraic Structures Related to Many Valued Logical Systems. Part I: Heyting Wajsberg Algebras
Fundamenta Informaticae
Algebraic Structures Related to Many Valued Logical Systems. Part I: Heyting Wajsberg Algebras
Fundamenta Informaticae
On the Axioms of Residuated Structures: Independence, Dependencies and Rough Approximations
Fundamenta Informaticae
A discriminator variety of Gödel algebras with operators arising in quantum computation
Fuzzy Sets and Systems
Algebraic models of deviant modal operators based on de Morgan and Kleene lattices
Information Sciences: an International Journal
Orthopairs: A Simple and Widely UsedWay to Model Uncertainty
Fundamenta Informaticae - Advances in Rough Set Theory
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Several algebraic structures (namely HW, BZMV dM, Stonean MV and MV Δ algebras) related to many valued logical systems are considered and their equivalence is proved. Four propositional calculi whose Lindenbaum-Tarski algebra corresponds to the four equivalent algebraic structures are axiomatized and their semantical completeness is given.