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  1. Jan Łukasiewicz’s program of the logicization of philosophy: its genesis, content and realizations.Anna Brożek - 2022 - Synthese 200 (3):1-24.
    In the paper, Jan Łukasiewicz’s program of the logicization of philosophy is presented and discussed. Łukasiewicz, known mostly for his invention of trivalent logic as well as his achievements in propositional calculus and metalogic, had always been concerned with the methodological condition of philosophy. He finally found “the measure of exactness” in mathematical logic. According to him, only the use of logical tools may provide philosophical investigations with an appropriate level of exactness. He expressed his views most firmly and directly (...)
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  • Arthur N. Prior on ‘Unquestionably the Best Logical Symbolism for Most Purposes’.Jeremiah Joven B. Joaquin - 2021 - History and Philosophy of Logic 43 (2):158-174.
    In his Formal Logic, Arthur N. Prior declared that Jan Łukasiewicz's logical notation is ‘unquestionably the best logical symbolism for most purposes’. Whether he had a substantive, and...
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  • (1 other version)On Alternative Geometries, Arithmetics, and Logics; a Tribute to Łukasiewicz.Graham Priest - 2003 - Studia Logica 74 (3):441-468.
    The paper discusses the similarity between geometry, arithmetic, and logic, specifically with respect to the question of whether applied theories of each may be revised. It argues that they can - even when the revised logic is a paraconsistent one, or the revised arithmetic is an inconsistent one. Indeed, in the case of logic, it argues that logic is not only revisable, but, during its history, it has been revised. The paper also discusses Quine's well known argument against the possibility (...)
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