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DTSTAMP:20260617T205747Z
DTSTART;TZID=Australia/Melbourne:20180420T070000
DTEND;TZID=Australia/Melbourne:20180420T090000
SUMMARY:Counterlogicals
UID:20260617T212347Z-iCalPlugin-Grails@philevents-web-bd7db559-gt5qm
TZID:Australia/Melbourne
LOCATION:Arts West\, Parkville\, Australia\, 3010
DESCRIPTION:<p>Alex Kockurek (Berkeley) will present "Counterlogicals" remotely at 11 in Arts West 211\, West Wing.&nbsp\;</p>\n<p>Abstract: &nbsp\;Much of the recent literature on counterfactuals has revolved around&nbsp\;<strong><em>counterpossibles</em></strong>\, i.e.\, counterfactuals with metaphysically impossible antecedents\, and whether they generally express non-vacuous propositions.&nbsp\;&nbsp\;In this talk\, we focus on a special class of counterpossibles\, viz.\, those whose antecedent is logically (or metalogically) impossible.&nbsp\;&nbsp\;These are known as&nbsp\;<strong><em>counterlogicals</em></strong>.&nbsp\;&nbsp\;Examples include: &nbsp\;</p>\n<p>(1) &nbsp\;If the Liar sentence were both true and not true\, the one true logic would be paraconsistent.</p>\n<p>(2) &nbsp\;If France were and were not a monarchy\, it would be a monarchy.&nbsp\;</p>\n<p>(3) &nbsp\;If Aristotle were not self-identical\, his argument for the law of noncontradiction in&nbsp\;<em>Metaphysics Gamma</em>&nbsp\;would have failed.&nbsp\;</p>\n<p>We defend a view according to which all counterlogicals are vacuously true.&nbsp\; The appearance of non-vacuous counterlogicals is really due to a kind of metalinguistic shift in the meanings of logical vocabulary.&nbsp\; This view is motivated by a broadly Quinean view about the nature of logical disagreement\, in which logical disagreements are of a metalinguistic nature.&nbsp\; We will show how this account is independently motivated by observations surrounding metalinguistic negotiation more generally.&nbsp\; Then we show how our account does better than its rivals in two respects:&nbsp\; our view\, but not its rivals\, allows us to maintain that meaning is compositional and to keep a non-trivial logic of counterfactuals. This is joint work with&nbsp\;Ethan Jerzak.</p>
ORGANIZER;CN=Shawn Standefer:
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