Deflationism and Logic
Facta Philosophica (1):167-199 (1999)
| Abstract | Inference rule deflationism is the thesis that the nature of truth can be explained in terms of the inference rules governing the word "true". This paper argues, first, that, in light of the semantic paradoxes, the inference rule deflationist must reject some of the classical rules of inference. It is argued, secondly, that inference rule deflationism is incompatible with model theoretic approaches to the definition of logical validity. Here the argument focuses on the question whether the number of primitive referring expressions in a natural language is denumerably infinite. Finally, it is argued that these conclusions pertain to T-schema deflationism and Horwich's minimal theory as well. | |||||||||
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Leon Horsten (2009). Levity. Mind 118 (471):555-581.
Lionel Shapiro (2011). Deflating Logical Consequence. Philosophical Quarterly 61 (243):320-342.
Christopher Gauker (2001). T-Schema Deflationism Versus Gödel’s First Incompleteness Theorem. Analysis 61 (270):129–136.
Ronald Fagin, Joseph Y. Halpern & Moshe Y. Vardi (1992). What is an Inference Rule? Journal of Symbolic Logic 57 (3):1018-1045.
Aladdin M. Yaqub (2008). Two Types of Deflationism. Synthese 165 (1):77 - 106.
Glen Hoffmann (2007). A Dilemma for the Weak Deflationist About Truth. Sorites 18:129-137.
Timothy Bays (2009). Beth's Theorem and Deflationism. Mind 118 (472):1061-1073.
Douglas Patterson (2007). On the Determination Argument Against Deflationism. Pacific Philosophical Quarterly 88 (2):243–250.
Daniel Whiting (2011). Leave Truth Alone: On Deflationism and Contextualism. European Journal of Philosophy 19 (4):607-624.
Arvid Båve (2006). Deflationism: A Use-Theoretic Analysis of the Truth-Predicate. Dissertation, Stockholm University
Richard G. Heck Jr (2004). Truth and Disquotation. Synthese 142 (3):317 - 352.
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