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  1. Free łukasiewicz and hoop residuation algebras.Joel Berman & W. J. Blok - 2004 - Studia Logica 77 (2):153 - 180.
    Hoop residuation algebras are the {, 1}-subreducts of hoops; they include Hilbert algebras and the {, 1}-reducts of MV-algebras (also known as Wajsberg algebras). The paper investigates the structure and cardinality of finitely generated free algebras in varieties of k-potent hoop residuation algebras. The assumption of k-potency guarantees local finiteness of the varieties considered. It is shown that the free algebra on n generators in any of these varieties can be represented as a union of n subalgebras, each of which (...)
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  • Formulas in modal logic s4.Katsumi Sasaki - 2010 - Review of Symbolic Logic 3 (4):600-627.
    Here, we provide a detailed description of the mutual relation of formulas with finite propositional variables p1, …, pm in modal logic S4. Our description contains more information on S4 than those given in Shehtman (1978) and Moss (2007); however, Shehtman (1978) also treated Grzegorczyk logic and Moss (2007) treated many other normal modal logics. Specifically, we construct normal forms, which behave like the principal conjunctive normal forms in the classical propositional logic. The results include finite and effective methods to (...)
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  • Sentence connectives in formal logic.Lloyd Humberstone - forthcoming - Stanford Encyclopedia of Philosophy.
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  • Free equivalential algebras.Katarzyna Słomczyńska - 2008 - Annals of Pure and Applied Logic 155 (2):86-96.
    We effectively construct the finitely generated free equivalential algebras corresponding to the equivalential fragment of intuitionistic propositional logic.
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  • 1999 European Summer Meeting of the Association for Symbolic Logic.Wilfrid Hodges - 2000 - Bulletin of Symbolic Logic 6 (1):103-137.
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