A reduction of the primitive symbols of the Lewis calculi
Halldén, S. (1949)
Portugaliae mathematica
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Halldén, S. (1949)
Portugaliae mathematica
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Jorma K. Mattila (1992)
Kybernetika
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Krister Segerberg (1982)
Banach Center Publications
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María Manzano, Manuel Crescencio Moreno (2018)
Bulletin of the Section of Logic
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This article is a continuation of our promenade along the winding roads of identity, equality, nameability and completeness. We continue looking for a place where all these concepts converge. We assume that identity is a binary relation between objects while equality is a symbolic relation between terms. Identity plays a central role in logic and we have looked at it from two different points of view. In one case, identity is a notion which has to be defined and, in the other case, identity...
Javier Legris, Jorge A. Molina (2001)
Philosophia Scientiae
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In this paper we analyze the consideration of intuitionistic logic as an extension of classical logic. This — at first sight surprising — point of view has been sustained explicitly by Jan Łukasiewicz on the basis of a mapping of classical propositional logic into intuitionistic propositional logic by Kurt Gödel in 1933. Simultaneously with Gödel, Gerhard Gentzen had proposed another mapping of Peano´s arithmetic into Heyting´s arithmetic. We shall discuss these mappings in connection...
Slobodan Vujošević (2012)
Review of the National Center for Digitization
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Vincent Degauquier (2018)
Bulletin of the Section of Logic
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The temporal logic KtT4 is the modal logic obtained from the minimal temporal logic Kt by requiring the accessibility relation to be reflexive (which corresponds to the axiom T) and transitive (which corresponds to the axiom 4). This article aims, firstly, at providing both a model-theoretic and a proof-theoretic characterisation of a four-valued extension of the temporal logic KtT4 and, secondly, at identifying some of the most useful properties of this extension in the context of partial...
Reiner Hähnle, Gonzalo Escalada-Imaz (1997)
Mathware and Soft Computing
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