At least not false, at most possible
between truth and assertibility of superlative quantifiers
pp. 571-602
Résumé
Generalized Quantifier Theory defines superlative quantifiers at most n and at least n as truth-conditionally equivalent to comparative quantifiers fewer than n+1 and more than n (-)1. It has been demonstrated, however, that this standard theory cannot account for various linguistic differences between these two types of quantifiers. In this paper I discuss how the distinction between assertibility and truth-conditions can be applied to explain this phenomenon. I draw a parallel between the assertibility of disjunctions and superlative quantifiers, and argue that those assertibility conditions are essentially modal. I use epistemic logic to formalize the assertibility conditions and revisit some of the linguistic puzzles related to superlative quantification.
Détails de la publication
Publié dans:
Jacot Justine, Pärnamets Philip (2018) Games, interactive rationality, and learning. Synthese 195 (2).
Pages: 571-602
DOI: 10.1007/s11229-014-0615-y
Citation complète:
Spychalska Maria, 2018, At least not false, at most possible: between truth and assertibility of superlative quantifiers. Synthese 195 (2), Games, interactive rationality, and learning, 571-602. https://doi.org/10.1007/s11229-014-0615-y.