Cut-offs and their neighbors
In JC Beall (ed.), Liars and Heaps: New Essays on Paradox (2003)
| Abstract | In ‘Towards a Solution to the Sorites Paradox’, Graham Priest gives us a new account of the sorites based on fuzzy logic. The novelty lies in the suggestion that truth-value assignments should themselves be treated as fuzzy objects, i.e., objects about which we can make fuzzy identity statements. I argue that Priest’s solution does not have the explanatory force that Priest advocates. That is, it does not explain why we find the existence of a cut-off point counter-intuitive. I also argue that this sort of explanation calls for a general theory that goes beyond the special case of linguistic vagueness, for the phenomenon is at bottom not linguistic. | |||||||||
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Giangiacomo Gerla (2005). Fuzzy Logic Programming and Fuzzy Control. Studia Logica 79 (2):231 - 254.
Andrea Sauchelli (2012). Fictional Objects, Non-Existence, and the Principle of Characterization. Philosophical Studies 159 (1):139-146.
Ofra Magidor (2012). Strict Finitism and the Happy Sorites. Journal of Philosophical Logic 41 (2):471-491.
L. A. Zadeh (1975). Fuzzy Logic and Approximate Reasoning. Synthese 30 (3-4):407-428.
Stephen Kearns & Ofra Magidor (2008). Epistemicism About Vagueness and Meta-Linguistic Safety. Philosophical Perspectives 22 (1):277-304.
Mark Colyvan (2010). A Topological Sorites. Journal of Philosophy 107 (6):311-325.
Nicholas J. J. Smith (forthcoming). Fuzzy Logic and Higher-Order Vagueness. In Petr Cintula, Chris Fermüller, Lluis Godo & Petr Hájek (eds.), Logical Models of Reasoning with Vague Information.
L. Goldstein (2012). The Sorites is Nonsense Disguised by a Fallacy. Analysis 72 (1):61-65.
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