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2por Bezhanishvili, Guram“…Consisting of 10 chapters, written by leading experts, this volume discusses Esakia's original contributions and consequent developments that have helped to shape duality theory for modal and intuitionistic logics and to utilize it to obtain some major results in the area. …”
Publicado 2014
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4por Kapsner, Andreas“…In the end, the book shows that the constructive path may branch in different directions: towards intuitionistic logic, dual intuitionistic logic and several variations of Nelson logics. …”
Publicado 2014
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5“…This monograph is intended to present the most important methods of proof theory in intuitionistic logic, assuming the reader to have mastered an introductory course in mathematical logic. …”
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6“…Our goal is to show that such a poset can be considered as an algebraic semantics for a certain kind of more general intuitionistic logic provided an implication is introduced as shown in the paper. …”
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7por Odifreddi, Piergiorgio“…Nerode: Some Lectures on Intuitionistic Logic.- R.A. Platek: Making Computers Safe for the World. …”
Publicado 1990
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8“…Separate chapters deal with intuitionistic logic, fuzzy logics, approximation logics, and probability logics. …”
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9por Dalen, Dirk“…In view of the growing recognition of constructive methods and principles, one chapter is devoted to intuitionistic logic. Completeness is established for Kripke semantics. …”
Publicado 1983
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10por Murzi, Julien“…On the plausible assumption that our logical practice is both single-conclusion and assertion-based, it seemingly follows that classical logic, unlike intuitionistic logic, can’t be accounted for in inferentialist terms. …”
Publicado 2018
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11por Baianu,I C“…Topoi of Lukasiewicz Logic Algebras and Intuitionistic Logic (Heyting) Algebras are being considered for modeling nonlinear dynamics and cognitive processes in complex neural networks that are present in the human brain, as well as stochastic modeling of genetic networks in Lukasiewicz Logic Algebras.…”
Publicado 2004
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12“…We believe that—similar to relatively pseudocomplemented lattices—these structures can serve as an algebraic semantics of certain intuitionistic logics. The aim of the present paper is to define congruences and filters in these structures, derive mutual relationships between them and describe basic properties of congruences in strongly sectionally pseudocomplemented posets. …”
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