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DTSTART;TZID=Europe/London:20211115T093000
DTEND;TZID=Europe/London:20211115T110000
DTSTAMP:20260620T070522
CREATED:20210817T195420Z
LAST-MODIFIED:20211115T163841Z
UID:10001366-1636968600-1636974000@www.st-andrews.ac.uk
SUMMARY:Medieval Logic Seminar: Walter Segrave\, Insolubles
DESCRIPTION:
URL:/philevents/event/medieval-logic-seminar-18/
LOCATION:A virtual seminar by Zoom\, The University\, 58³Ô¹Ï\, KY16 9L\, United Kingdom
CATEGORIES:Medieval Logic Research Group
END:VEVENT
BEGIN:VEVENT
DTSTART;TZID=Europe/London:20211115T150000
DTEND;TZID=Europe/London:20211115T170000
DTSTAMP:20260620T070522
CREATED:20210817T195421Z
LAST-MODIFIED:20211115T163842Z
UID:10001367-1636988400-1636995600@www.st-andrews.ac.uk
SUMMARY:Metaphysics Seminar Thomas Ferguson (City University of New York)
DESCRIPTION:Title: Intensional Subject-Matter in Subsystems of Analytic Implication \nAbstract: Although one tends to think of truth or falsity as the predominant semantic feature with which logic is concerned\, a number of logics exist that give the feature of topic or subject-matter equal weight. Just as we expect compositional truth conditions to extend to the entirety of a formal language\, the promise of such topic-sensitive logics requires that conditions on subject-matter are defined over the full language. Past treatments of the subject-matter of intensional connectives (like intensional conditionals) have been relatively coarse and carry with them a number of counterintuitive features. A natural place to start is by examining Kit Fine’s 1986 semantics for Parry’s logic of analytic implication\, in which the conditionals play either no role—or a degenerate\, token role—in the determination of subject-matter. In this talk\, I will present axiomatizations for subsystems of Parry’s analytic implication in which the subject-matter of the intensional conditional allows a fine degree of control. Given the proximity between Fine’s 1986 semantics and Berto’s semantics for topic-sensitive intentional modals (TSIMs)\, the framework can be immediately exported to TSIMs. I will conclude by discussing how to derive accounts of the subject-matter of other intensional conditionals\, modal operators\, and TSIMs themselves in this context.
URL:/philevents/event/metaphysics-seminar-9/
LOCATION:A virtual seminar by Zoom\, The University\, 58³Ô¹Ï\, KY16 9L\, United Kingdom
CATEGORIES:Metaphysics and Logic group
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