Alexis Burgess

Metalinguistic descriptivism is the view that proper names are semantically equivalent to descriptions featuring their own quotations (e.g., ?Socrates? means ?the bearer of ?Socrates??). The present paper shows that Millians can actually accept an inferential version of this equivalence thesis without running afoul of the modal argument. Indeed, they should: for it preserves the explanatory virtues of more familiar forms of descriptivism while avoiding objections (old and new) to Kent Bach's nominal description theory. We can make significant progress on Frege's puzzle and Plato's beard without committing ourselves one way or the other on the semantic values of proper names. The view on offer can also be motivated by analogy with Tarski's schema T, inviting the idea that the equivalence between a name and the associated nominal description has more to do with the semantics of representational locutions than it does with names per se. My response to the modal argument exploits the Kripkean distinction between reference at a world and reference in a world, and can be accepted by metalinguistic descriptivists and Millians alike

Discussions of “indeterminacy” customarily distinguish two putative types: semantic indeterminacy (SI)—indeterminacy that’s somehow the product of the semantics of our words/concepts—and metaphysical indeterminacy (MI)—indeterminacy that exists as a mind/language-independent feature of reality itself. A popular and influential thought among philosophers is that all indeterminacy must be SI. In this paper we challenge this thought. Our challenge is guided by the question: What, exactly, does it take for a case of indeterminacy to count as SI? We argue that the only satisfactory answer to this question must take SI to be grounded in a more basic type of MI. We conclude that SI cannot be made sense of without implicating MI. If there’s any indeterminacy, there must be indeterminacy in the world itself.

Recent philosophy of language has been profoundly impacted by the idea that mainstream, model-theoretic semantics is somehow incompatible with deflationary accounts of truth and reference. The present article systematizes the case for incompatibilism, debunks circularity and “modal confusion” arguments familiar in the literature, and reconstructs the popular thought that truth-conditional semantics somehow “presupposes” a correspondence theory of truth as an inference to the best explanation. The case for compatibilism is closed by showing that this IBE argument fails to rule out two kinds of deflationism: the position Field famously accused Tarski of having; and a less familiar version of the view that defines reference in terms of a deflated notion of truth. Finally, the distinction between unifying and constitutive explanation is used to forestall the response that correspondence theory is literally part of mainstream semantics.