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In this paper we make some general remarks on the use of non-classical logics, in particular paraconsistent logic, in the foundational analysis of physical theories. As a case-study, we present a reconstruction of P.\ -D.\ F\'evrier's 'logic of complementarity' as a strict three-valued logic and also a paraconsistent version of it. At the end, we sketch our own approach to complementarity, which is based on a paraconsistent logic termed 'paraclassical logic'.
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References found in this work BETA
The Logic of Quantum Mechanics.Garrett Birkhoff & John von Neumann - 1937 - Journal of Symbolic Logic 2 (1):44-45.
Propositional Calculus for Contradictory Deductive Systems.Stanisław Jaśkowski - 1969 - Studia Logica 24 (1):143 - 160.
Aspects of the Historical Development of Paraconsistent Logic.Ayda I. Arruda - 1989 - In G. Priest, R. Routley & J. Norman (eds.), Paraconsistent Logic: Essays on the Inconsistent. Philosophia Verlag. pp. 99--130.
Zande Logic and Western Logic.Richard C. Jennings - 1989 - British Journal for the Philosophy of Science 40 (2):275-285.
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Citations of this work BETA
Issues in the Foundations of Science, I: Languages, Structures, and Models.Newton C. A. da Costa, Décio Krause & Otávio Bueno - unknown
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2009-01-28
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