2019
DOI: 10.1080/00048402.2019.1624376
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Dynamic Non-Classicality

Abstract: I show that standard dynamic approaches to the semantics of epistemic modals invalidate the classical laws of excluded middle and non-contradiction, as well as the law of epistemic non-contradiction. I argue that these facts pose a serious challenge.

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Cited by 6 publications
(4 citation statements)
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“…Although we don't know of explicit claims to this effect, we suspect that e-type theorists have largely taken for granted that their theories of (in)definites and quantifiers can be coupled with classical connectives, given the lack of discussion in this literature of how to treat 'and' and 'or' in this framework. Critical responses to dynamic semantics have often focused on the fact that dynamic semantics requires apparently arbitrarily non-classical connectives (see Heim 1990b;Soames 1989;Schlenker 2008;Mandelkern 2019). The present discussion, however, suggests that e-type theories are not better off in this respect than dynamic ones, since connectives along the lines of (42) and (43) are decidedly non-classical.…”
Section: Prospects For An E-type Theorymentioning
confidence: 69%
“…Although we don't know of explicit claims to this effect, we suspect that e-type theorists have largely taken for granted that their theories of (in)definites and quantifiers can be coupled with classical connectives, given the lack of discussion in this literature of how to treat 'and' and 'or' in this framework. Critical responses to dynamic semantics have often focused on the fact that dynamic semantics requires apparently arbitrarily non-classical connectives (see Heim 1990b;Soames 1989;Schlenker 2008;Mandelkern 2019). The present discussion, however, suggests that e-type theories are not better off in this respect than dynamic ones, since connectives along the lines of (42) and (43) are decidedly non-classical.…”
Section: Prospects For An E-type Theorymentioning
confidence: 69%
“…Might(p ∧ ¬p), the formula will be distributive. As Mandelkern (2020) observes, however, not every formula of the form φ ∧ ¬φ is a contradiction within the test semantics. 17 I will occasionally say of some propositional content that that content is true (or false).…”
Section: Test Semanticsmentioning
confidence: 99%
“…See, for example, Hacking, 1967; Teller, 1972. For more contemporary work on contextualist semantics for epistemic vocabulary see Dowell, 2011, von Fintel and Gillies, 2007, Moss, 2015, and Mandelkern, 2019.…”
mentioning
confidence: 99%