Abstract

There are three theses connected with Quine's views about the indeter minacy of translation which should be clearly distinguished from one another. These are: (1) A person's dispositions to accept sentences do not determine a unique interpretation of those sentences.1 (2) The notions of meaning, propositional attitudes, etc., do not pos sess the explanatory power often attributed to them by philosophers. (In particular, one cannot explain the truth of a sentence by saying it is "true by virtue of meaning", nor can one "explain why a person accepts a sentence by saying he accepts a proposition which the sentence expres ses."2) (3) "Though linguistics is of course a part of the theory of nature, the indeterminacy of translation is not just inherited as a special case of the underdetermination of our theory of nature. It is parallel but additional."3 I doubt that (1) is still a subject of debate. Quine's opponents have by now been argued around to admitting that alternative systems of analyt ical hypotheses, producing non-equivalent translations, will predict dis positions to accept sentences equally well. (2) is a much more important, interesting, and controversial matter, and one which requires more ar gument than merely citing (1). The arguments for (2) consist mainly in exhibiting the poverty of the 'explanations' provided by an appeal to the notions in question.4 (3) is often run together with (2). Thus when replying to Chomsky's doubts about (3) Quine himself seems to merge the two theses by saying that grasping the difference between the general "under determination of our theory of nature" and the special indeterminacy of translation will lead to "a change in prevalent attitudes toward meaning, idea, proposition", and that the difference escapes recognition "because of the uncritical persistence of old notions of meaning, idea, proposi tion".5 The suggestion seems to be that accepting (2) should lead to accepting (3), or vice versa, or both. I find this suggestion puzzling because I should want to accept (1) and

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