Alexis Burgess

Suppose our ordinary notion of truth is ‘inconsistent’ in the sense that its meaning is partly given by principles that classically entail a logical contradiction. Should we replace the notion with a consistent surrogate? This paper begins by defusing various arguments in favor of this revisionary proposal, including Kevin Scharp’s contention that we need to replace truth for the purposes of semantic theorizing . Borrowing a certain conservative metasemantic principle from Matti Eklund, the article goes on to build a positive case for the opposite policy: retaining truth as-is. The thought is basically that bivalence for the bulk of what we say in the course of ordinary, scientific, and philosophical inquiry should suffice to justify keeping ‘true’. Two versions of the story are told: one more philosophical, drawing on an analogy to Lewis’ response to Putnam’s paradox; the other more technical, invoking a deviant stran..

Cognitive partitions are useful. The notion of numerical identity helps us induce them. Consider, for instance, the role of identity in representing an equivalence relation like taking the same train. This expressive function of identity has been largely overlooked. Other possible functions of the concept have been over-emphasized. It is not clear that we use identity to represent individual objects or quantify over collections of them. Understanding what the concept is good for looks especially urgent in light of the fact that numerical identities themselves are tangibly trifling.

Which concepts should we use to think and talk about the world, and to do all of the other things that mental and linguistic representation facilitates? This is the guiding question of the field that we call ‘conceptual ethics’. Conceptual ethics is not often discussed as its own systematic branch of normative theory. A case can nevertheless be made that the field is already quite active, with contributions coming in from areas as diverse as fundamental metaphysics and social/political philosophy. In this pair of papers, we try to unify the field, reflecting on its basic nature, structure, and methodology

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.