Timothy Williamson

The Philosophy of Philosophy


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or otherwise, as elsewhere in science. Indeed, few contemporary philosophers feel special qualms in using the term “synonymous.” Thus any objection they have to “analytic” can hardly be based on Quine”s arguments, since his only objection to defining “analytic” in terms of “synonymous” is to the use of “synonymous” (1951: 24, 35).

      If we try to sort sentences as “analytic” or “synthetic” in the manner of chicken-sexers, we can usually achieve a rough consensus. Of course borderline cases will occur, but so they do for virtually every distinction worth making: perfect precision is an unreasonable demand. The issue is what theoretical significance, if any, attaches to the rough boundary thus drawn. Even if “analytic” is defined in terms of “synonymous” and other expressions under better control than “analytic,” we should not assume without checking that it has any of the consequences sometimes associated with it. In particular, we should not assume that analytic truths are insubstantial in any further sense.

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      We can start by considering a standard disquotational principle for truth (where both occurrences of “P” are to be replaced by a declarative sentence):

       (T) “P” is true if and only if P.

      If “true” is ambiguous between analytic truth and synthetic truth,

      (T) must itself be disambiguated. Nevertheless, the left-to-right direction holds for both notions:

       (Talr) “P” is analytically true only if P.

       (Tslr) “P” is synthetically true only if P.

      Obviously, “Bachelors are unmarried” is analytically true only if bachelors are unmarried, just as “Bachelors are untidy” is synthetically true only if bachelors are untidy. The exact parallelism of (Talr) and (Tslr) already casts doubt on the supposed ambiguity. Indeed, they are jointly equivalent to a single principle about the disjunction of analytic truth and synthetic truth (“simple truth”):

       (Taslr) “P” is analytically true or synthetically true only if P.

      Worse, the right-to-left direction fails for both notions: