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  1. Frege: Two Theses, Two Senses.Carlo Penco - 2003 - History and Philosophy of Logic 24 (2):87-109.
    One particular topic in the literature on Frege’s conception of sense relates to two apparently contradictory theses held by Frege: the isomorphism of thought and language on one hand and the expressibility of a thought by different sentences on the other. I will divide the paper into five sections. In (1) I introduce the problem of the tension in Frege’s thought. In (2) I discuss the main attempts to resolve the conflict between Frege’s two contradictory claims, showing what is wrong (...)
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  • Truth as a Mathematical Object.Jean-Yves Béziau - 2010 - Principia: An International Journal of Epistemology 14 (1):31-46.
    Neste artigo, discutimos em que sentido a verdade é considerada como um objeto matemático na lógica proposicional. Depois de esclarecer como este conceito é usado na lógica clássica, através das noções de tabela de verdade, de função de verdade, de bivaloração, examinamos algumas generalizações desse conceito nas lógicas não clássicas: semânticas matriciais multi-valoradas com três ou quatro valores, semântica bivalente não veritativa, semânticas dos mundos possiveis de Kripke. DOI:10.5007/1808-1711.2010v14n1p31.
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  • Russell’s Debt to Lotze.Nikolay Milkov - 2008 - Studies in History and Philosophy of Science Part A 39 (2):186-193.
    Between 1896 and 1898 Russell’s philosophy was considerably influenced by Hermann Lotze. Lotze’s influence on Russell was especially pronounced in introducing metaphysical—anthropological, in particular—assumptions in Russell’s logic and ontology. Three steps in his work reflect this influence. (i) The first such step can be discerned in the Principle of Differentiation, which Russell accepted in the Essay (finished in October 1986); according to this Principle, the objects of human cognition are segmented complexes which have diverse parts (individuals). (ii) After Russell reread (...)
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  • Yaroslav Shramko and Heinrich Wansing, Truth and Falsehood - An Inquiry Into Generalized Logical Values.Jean-Yves Beziau - 2014 - Studia Logica 102 (5):1079-1085.
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