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  1. A Comparative Taxonomy of Medieval and Modern Approaches to Liar Sentences.C. Dutilh Novaes - 2008 - History and Philosophy of Logic 29 (3):227-261.
    Two periods in the history of logic and philosophy are characterized notably by vivid interest in self-referential paradoxical sentences in general, and Liar sentences in particular: the later medieval period (roughly from the 12th to the 15th century) and the last 100 years. In this paper, I undertake a comparative taxonomy of these two traditions. I outline and discuss eight main approaches to Liar sentences in the medieval tradition, and compare them to the most influential modern approaches to such sentences. (...)
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  • Arthur Prior and Medieval Logic.Sara L. Uckelman - 2012 - Synthese 188 (3):349-366.
    Though Arthur Prior is now best known for his founding of modern temporal logic and hybrid logic, much of his early philosophical career was devoted to history of logic and historical logic. This interest laid the foundations for both of his ground-breaking innovations in the 1950s and 1960s. Because of the important rôle played by Prior's research in ancient and medieval logic in his development of temporal and hybrid logic, any student of Prior, temporal logic, or hybrid logic should be (...)
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  • Vier Philosophen über semantische Paradoxien.Ulrich Nortmann - 1995 - History and Philosophy of Logic 16 (2):217-244.
    In his treatise on sophisms, the medieval logician and philosopher J. Buridan expounded a theory on what we have come to call semantic paradoxes. His theory has not yet been fully understood. The present paper aims at showing that Barwise's and Etchemendy's considerations on paradoxes (founded upon Aczel's non-well-founded sets) provide the framework for an improved understanding. Barwise's and Etchemendy's account is contrasted with Kripke's. Finally, a recent analysis of Buridan's position by Epstein is criticized.
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  • A finite analog to the löwenheim-Skolem theorem.David Isles - 1994 - Studia Logica 53 (4):503 - 532.
    The traditional model theory of first-order logic assumes that the interpretation of a formula can be given without reference to its deductive context. This paper investigates an interpretation which depends on a formula's location within a derivation. The key step is to drop the assumption that all quantified variables must have the same range and to require only that the ranges of variables in a derivation must be related in such way as to preserve the soundness of the inference rules. (...)
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  • Fibonacci, Yablo, and the cassationist approach to paradox.Laurence Goldstein - 2006 - Mind 115 (460):867-890.
    A syntactically correct number-specification may fail to specify any number due to underspecification. For similar reasons, although each sentence in the Yablo sequence is syntactically perfect, none yields a statement with any truth-value. As is true of all members of the Liar family, the sentences in the Yablo sequence are so constructed that the specification of their truth-conditions is vacuous; the Yablo sentences fail to yield statements. The ‘revenge’ problem is easily defused. The solution to the semantical paradoxes offered here (...)
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  • A consistent way with paradox.Laurence Goldstein - 2009 - Philosophical Studies 144 (3):377 - 389.
    Consideration of a paradox originally discovered by John Buridan provides a springboard for a general solution to paradoxes within the Liar family. The solution rests on a philosophical defence of truth-value-gaps and is consistent (non-dialetheist), avoids ‘revenge’ problems, imports no ad hoc assumptions, is not applicable to only a proper subset of the semantic paradoxes and implies no restriction of the expressive capacities of language.
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  • The Way of Nonacquisition: Jizang's Philosophy of Ontic Indeterminacy.Chien-Hsing Ho - 2014 - In Chen-Kuo Lin & Michael Radich (eds.), A Distant Mirror: Articulating Indic Ideas in Sixth and Seventh Century Chinese Buddhism. Hamburg: Hamburg University Press. pp. 397-418.
    For Jizang (549−623), a prominent philosophical exponent of Chinese Madhyamaka, all things are empty of determinate form or nature. Given anything X, no linguistic item can truly and conclusively be applied to X in the sense of positing a determinate form or nature therein. This philosophy of ontic indeterminacy is connected closely with his notion of the Way (dao), which seems to indicate a kind of ineffable principle of reality. However, Jizang also equates the Way with nonacquisition as a conscious (...)
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