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DTSTART;TZID=Europe/London:20201116T150000
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DTSTAMP:20201104T154019Z
CREATED:20200925T203431Z
LAST-MODIFIED:20201104T154019Z
UID:10001247-1605538800-1605542400@www.st-andrews.ac.uk
SUMMARY:Cover to Cover Reading Group (Kamm’s *Almost Over*)
DESCRIPTION:
URL:/philevents/event/cover-to-cover-reading-group-kamms-almost-over-9/
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DTSTART;TZID=Europe/London:20201116T150000
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DTSTAMP:20201116T161549Z
CREATED:20201113T161114Z
LAST-MODIFIED:20201116T161549Z
UID:10001253-1605538800-1605542400@www.st-andrews.ac.uk
SUMMARY:Cover to Cover Reading Group (Kamm’s *Almost Over*)
DESCRIPTION:
URL:/philevents/event/cover-to-cover-reading-group-kamms-almost-over-12/
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DTSTART;TZID=Europe/London:20201116T150000
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DTSTAMP:20201116T162808Z
CREATED:20200818T202306Z
LAST-MODIFIED:20201116T162808Z
UID:10001052-1605538800-1605546000@www.st-andrews.ac.uk
SUMMARY:Metaphysics and Logic Seminar Franz Berto
DESCRIPTION:Title: Indicative Conditionals: Probabilities and Relevance \nAbstract: Adams’ Thesis claims that the acceptability of a simple indicative conditional equals the corresponding conditional probability. The Thesis is widely endorsed\, but arguably false and refuted by empirical research. To fix it\, we submit\, we need a relevance constraint: we accept a simple conditional ‘If ϕ\, then ψ’ to the extent that (i) the conditional probability p(ψ|ϕ) is high\, provided that (ii) ϕ is relevant for ψ. How (i) should work is well-understood. It is (ii) that holds the key to improve our understanding of conditionals. We propose a formal framework giving acceptability and logical closure conditions for simple indicatives: its probabilistic component (i) uses Popper functions; its relevance component (ii) is given via an algebraic structure of topics. We then present the resulting logic. We argue that its (in)validities are both theoretically desirable and in line with empirical results on how people reason with conditionals.
URL:/philevents/event/metaphysics-and-logic-seminar-tba-10/
LOCATION:A virtual seminar by Zoom\, The University\, 58³Ô¹Ï\, KY16 9L\, United Kingdom
CATEGORIES:Metaphysics and Logic group
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