REMARKS ON WITTGENSTEIN’S PHILOSOPHY: PRIVATE LANGUAGE AND MEANING

Abstract

This essay is a critical analysis of some themes in Wittgenstein’s later philosophy. It is not primarily Wittgenstein-exegesis. Much more modestly, my purpose is to express my own thoughts about some questions which Wittgenstein has treated in his writings. It is the first in a series of two articles. The second article, “Remarks on Wittgenstein’s Philosophy: Philosophical Method and Contradictions”, will occur in next year’s issue of the present YEARBOOK. Section 1, “The Private Language Argument”. An independent argument is given for Wittgenstein’s thesis that there is no private language. I show that psychological terms in ordinary language, in contrast to an implication of Wittgenstein’s own private language argument, in their meanings do contain references to inner states, processes, or events. Section 2, “Meaning”. Wittgenstein’s definition of meaning as use in the language is criticised. Meaning is instead identified with something in the content of a conscious mind. Applications are given to some suggestions in philosophy of language by Chomsky, Grice, Harman and Fodor, and Kripke. For orientation, I also include here the abstract for the second article, “Remarks on Wittgenstein’s Philosophy: Philosophical Method and Contradictions”. Section 1, “Philosophical Method”. Wittgenstein’s conception of philosophy as language therapy is criticised. Instead philosophy is construed as foundational research. Wittgenstein’s statement that mathematical logic cannot contribute to progress in philosophy is repudiated. Several examples of ideas and results in mathematical logic which have led to the solution of philosophical problems are given. Section 2, “Contradictions: The Wittgenstein-Turing Debate”. In lectures on the foundations of mathematics given in 1939, Wittgenstein claimed that contradictions in mathematical theories are harmless. A debate ensued on this question between him and Alan Turing. In support of Turing’s standpoint, I use the theorem on Taylor series, Church’s Theorem, and Gentzen’s Cut-Elimination Theorem to show that Wittgenstein’s standpoint is untenable.