In this paper, I propose that 'true’ is polysemous, and thus ambiguous. I suggest that the semantic paradoxes both motivates taking 'true’ to be polysemous and shows that the concept truth is indefinitely extensible. In doing so, I explain that 'true’ is polysemous between the meanings corresponding to the subconcepts of the concept truth generated by such indefinite extensibility. I conclude that the proposal provides satisfying solutions to the semantic paradoxes.

‘Pragmaticist’ positions posit a three-way division within utterance content between: (i) the standing meaning of the sentence, (ii) a somewhat pragmatically enhanced meaning which captures what the speaker explicitly conveys (following Sperber and Wilson 1986, I label this the ‘explicature’), and (iii) further indirectly conveyed propositions which the speaker merely implies. Here I re-examine the notion of an explicature, asking how it is defined and what work explicatures are supposed to do. I argue that explicatures get defined in three different (...) ways and that these distinct definitions can and do pull apart. Thus the notion of an explicature turns out to be ill-defined. (shrink)

While there has been much ado about the innumerable ways a speaker can alter the reach of her quantifier phrases, little fuss has been made over the fact that some forms of alteration are, as it were, impossible to pull off. These impossible interpretations cast a shadow over both syntactic and free enrichment approaches to the phenomenon of quantifier domain restriction. Indeed, I argue that these impossible interpretations help to undermine the presupposition that domain restriction is amenable to a uniform (...) theoretical account. (shrink)