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Willard Van Orman Quine

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<strong>Quine</strong> on Modality 211<br />

5. Several of <strong>Quine</strong>’s insights concerning quantified modalities<br />

continue to hold after one has given up one-sorted semantics:<br />

the substitutivity of identity, the necessity of identity, and<br />

Aristotelian essentialism.<br />

Two-sorted semantics makes it possible to have contexts<br />

that are referentially transparent, so that quantification into<br />

them makes sense, and extensionally opaque, so that modal<br />

distinctions do not collapse. This is just what Aristotelian<br />

essentialism amounts to: We distinguish between necessary<br />

and contingent attributes (extensional opacity), and the objects<br />

over which we quantify have these attributes regardless<br />

of the way in which the objects are referred to (referential<br />

transparency).<br />

<strong>Quine</strong> immediately rewrote the parts of From a Logical Point of<br />

View that deal with modalities. In the new edition, which was out<br />

that same fall, <strong>Quine</strong> carried out the following revisions. First, he<br />

gave up the view that restricting the universe to intensional entities<br />

will alleviate the situtation:<br />

Actually, even granting these dubious entities we can quickly see that the<br />

expedient of limiting the values of variables to them is after all a mistaken<br />

one. It does not relieve the original difficulty over quantifying into modal<br />

contexts; on the contrary, examples quite as disturbing as the old ones can<br />

be adduced within the realm of intensional objects....<br />

It was in my 1943 paper [NEN] that I first objected to quantifying into<br />

modal contexts, and it was in his review of it that Church proposed the<br />

remedy of limiting the variables thus quantified to intensional values. This<br />

remedy, which I have just now represented as mistaken, seemed all right<br />

at the time. Carnap [in Meaning and Necessity] adopted it in an extreme<br />

form, limiting the range of his variables to intensional objects throughout<br />

his system. He did not indeed describe his procedure thus; he complicated<br />

the picture by propounding a curious double interpretation of variables. But<br />

I have argued that this complicating device has no essential bearing and is<br />

better put aside.<br />

By the time Church came to propound an intensional logic of his own [in<br />

“A Formulation of the Logic of Sense and Denotation”] he perhaps appreciated<br />

that quantification into modal contexts could not after all be legitimized<br />

simply by limiting the thus quantified variables to intensional values.<br />

Anyway his departures are more radical. Instead of a necessity operator<br />

Cambridge Companions Online © Cambridge University Press, 2006

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