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Leçons de logique algébrique

Paris,: Gauthier-Villars (1952)

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  1. Normalization and excluded middle. I.Jonathan P. Seldin - 1989 - Studia Logica 48 (2):193 - 217.
    The usual rule used to obtain natural deduction formulations of classical logic from intuitionistic logic, namely.
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  • Are the Laws of Quantum Logic Laws of Nature?Peter Mittelstaedt - 2012 - Journal for General Philosophy of Science / Zeitschrift für Allgemeine Wissenschaftstheorie 43 (2):215-222.
    The main goal of quantum logic is the bottom-up reconstruction of quantum mechanics in Hilbert space. Here we discuss the question whether quantum logic is an empirical structure or a priori valid. There are good reasons for both possibilities. First, with respect to the possibility of a rational reconstruction of quantum mechanics, quantum logic follows a priori from quantum ontology and can thus not be considered as a law of nature. Second, since quantum logic allows for a reconstruction of quantum (...)
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  • L'implication et la négation vues au Travers Des méthoDes de Gentzen et de Fitch.Jean-Blaise Grize - 1955 - Dialectica 9 (3‐4):363-381.
    Résumé1Le rôle prlvilégié que joue l'implication « si … alors » dans la pensée donne à sa formalisation loglque une importance capitale. Mais la formalisation classique se heurte à certaines difficultés.2On montre, par la méthode L de Gentzen, que c'est la partie positive de la logique intuitionniste qui exprime au plus près l'idée intuitive de l'implication.3L'implication est liée à la négation. On est conduit à distinguer « réfutable », «absurde» et «faux».4L'analyse de ces notions peut se faire aussi par la (...)
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  • Deduction theorems for weak implicational logics.M. W. Bunder - 1982 - Studia Logica 41 (2-3):95 - 108.
    The standard deduction theorem or introduction rule for implication, for classical logic is also valid for intuitionistic logic, but just as with predicate logic, other rules of inference have to be restricted if the theorem is to hold for weaker implicational logics.In this paper we look in detail at special cases of the Gentzen rule for and show that various subsets of these in effect constitute deduction theorems determining all the theorems of many well known as well as not well (...)
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