The authors first address two paradoxes in the theory of possible worlds and propositions stemming from Russell and Kaplan and show that these paradoxes don't affect the object-theoretic analysis of worlds and propositions. However, Kit Fine has formulated an object theoretic version of Kaplan's paradox that threatens to show that object theory is, after all, no better off. The initial, most straightforward version of the paradox is blocked by theoretical restrictions specific to object theory, but the paradox can be revised (...) so as to comport with these restrictions by redefining one of the terms in an essential premise. The authors then argue that the premise that results given the new definition is entirely implausible if propositions are understood, as they are in object theory, to be fine-grained intensional entities rather than sets of possible worlds. Object theory, therefore, can block the revised paradox as well. (shrink)

The paper shows that the paradox of the totality of propositions rest on assumptions characteristic of some theories of structured contents (like Jeffrey King's "new account of structured propositions").

In his seminal paper 'Assertion', Robert Stalnaker distinguishes between the semantic content of a sentence on an occasion of use and the content asserted by an utterance of that sentence on that occasion. While in general the assertoric content of an utterance is simply its semantic content, the mechanisms of conversation sometimes force the two apart. Of special interest in this connection is one of the principles governing assertoric content in the framework, one according to which the asserted content ought (...) to be identical at each world in the context set (the Uniformity principle). In this paper, we present a problem for Stalnaker's meta-semantic framework, by challenging the plausibility of the Uniformity principle. We argue that the interaction of the framework with facts about epistemic accessibility--in particular, failures of epistemic transparency--cause problems for the Uniformity principle and thus for Stalnaker's framework more generally. (shrink)

Information is often modelled as a set of relevant possibilities, treated as logically possible worlds. However, this has the unintuitive consequence that the logical consequences of an agent's information cannot be informative for that agent. There are many scenarios in which such consequences are clearly informative for the agent in question. Attempts to weaken the logic underlying each possible world are misguided. Instead, I provide a genuinely psychological notion of epistemic possibility and show how it can be captured in a (...) formal model, which I call a fan. I then show how to use fans to build formal models of being informed, as well as knowledge, belief and information update. (shrink)

David Lewis argues that centered worlds give us a way to capture de se, or self-locating, contents in philosophy of language and philosophy of mind. In recent years, centered worlds have also gained other uses in areas ranging widely from metaphysics to ethics. This paper raises a problem for centered worlds and discusses the costs and benefits of different solutions. The present investigation into the nature of centered worlds helps to explicate potentially problematic implicit commitments of the theories that employ (...) them. In addition, this investigation reveals that the conception of centered worlds widely attributed to David Lewis is not only problematic, but in fact not his. (shrink)

In “What Puzzling Pierre Does not Believe”, Lewis ([4], 412‐4) argues that the sentences (1) Pierre believes that London is pretty and (2) Pierre believes that London is not pretty both truly describe Kripke’s well‐known situation involving puzzling Pierre ([3]). Lewis also argues that this situation is not one according to which Pierre believes either the proposition (actually) expressed by (3) London is pretty or the proposition (actually) expressed by (4) London is not pretty. These claims, Lewis suggests, provide a (...) starting point from which a correct resolution of Kripke’s puzzles about belief ([3]) can be developed. At the end of his paper ([4], p. 414‐7), Lewis considers and replies to a number of potential objections to his position. According to one of these, Lewis’s contentions regarding (1)‐(4) cannot all be true because ‘believes that’ and ‘believes the proposition that’ are synonymous. Although the objection Lewis considers is unsound and his response to it correct, a minor variant of that objection provides significant reason to be skeptical of his contentions. This variant, moreover, is not persuasively addressed by anything either Lewis or any other well‐known defender of this sort of view (such as Stalnaker [8]) has had to say on the matter. All of this is relevant, moreover, not 2 only when it comes to assessing Lewis’s contentions regarding (1)‐ (4), but also when it comes to drawing lessons from certain standard objections to the view that the propositional objects of belief and assertion are sets of metaphysically possible worlds. (shrink)

After presenting a simple expressivist account of reports of probabilistic judgements, I explore a classic problem for it, namely the Frege-Geach problem. I argue that it is a problem not just for expressivism but for any reasonable account of ascriptions of graded judgements. I suggest that the problem can be resolved by appropriately modelling imprecise credences.