Beth's theorem and deflationism
Mind 118 (472):1061-1073 (2009)
| Abstract | In 1999, Jeffrey Ketland published a paper which posed a series of technical problems for deflationary theories of truth. Ketland argued that deflationism is incompatible with standard mathematical formalizations of truth, and he claimed that alternate deflationary formalizations are unable to explain some central uses of the truth predicate in mathematics. He also used Beth’s definability theorem to argue that, contrary to deflationists’ claims, the T-schema cannot provide an ‘implicit definition’ of truth. In this article, I want to challenge this final argument. Whatever other faults deflationism may have, the T-schema does provide an implicit definition of the truth predicate. Or so, at any rate, I shall argue | |||||||||
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Lionel Shapiro (2011). Deflating Logical Consequence. Philosophical Quarterly 61 (243):320-342.
Richard Heck (2005). Truth and Disquotation. Synthese 142 (3):317--352.
Jeffrey Hershfield (2012). Missed It By That Much: Austin on Norms of Truth. Philosophia 40 (2):357-363.
Richard G. Heck Jr (2004). Truth and Disquotation. Synthese 142 (3):317 - 352.
Bruno Mölder (2008). Normativity and Deflationary Theories of Truth. Studia Philosophica Estonica 1:179-193.
Aladdin M. Yaqub (2008). Two Types of Deflationism. Synthese 165 (1):77 - 106.
Christopher Gauker (2001). T-Schema Deflationism Versus Gödel’s First Incompleteness Theorem. Analysis 61 (270):129–136.
Jeffrey Ketland (2009). Beth's Theorem and Deflationism — Reply to Bays. Mind 118 (472):1075-1079.
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