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VERSION:2.0
CALSCALE:GREGORIAN
METHOD:PUBLISH
BEGIN:VEVENT
DTSTAMP:20260911T054534Z
DTSTART;TZID=Europe/Athens:20231025T160000
DTEND;TZID=Europe/Athens:20231025T180000
SUMMARY:Prior Analytics 1.23\; an elimination theorem to avail the scientist and the dialectician alike
UID:20260911T054535Z-iCalPlugin-Grails@fe80:0:0:0:1876:beff:feed:47f9%3
TZID:Europe/Athens
LOCATION:9 Hypsilantou \, Athens\, Greece\, 10675
DESCRIPTION:<p>The Research Centre for Greek Philosophy at the Academy of Athens invites you to the first meeting of the Monthly Philosophy Seminar for the academic year 2023-2024 which will take place on Wednesday 25 October 2023\,&nbsp\;16:00-18:00 (ATH\, GR timezone) at the Elli Lambridis Philosophical Library (9 Hypsilantou str.\, Athens).</p>\n<p>Speaker:&nbsp\;Doukas Kapantais\, Research Director at the RCGPh\, Academy of Athens</p>\n<p>Topic:&nbsp\;Prior Analytics 1.23\; an elimination theorem to avail the scientist and the dialectician alike.</p>\n<p>Those interested may attend either in person or via Zoom at the following link:&nbsp\;</p>\n<p>https://us06web.zoom.us/j/9147464241?pwd=Tyt3VGIrS3FFN1h6UVZIVmRjbEdYZz09</p>\n<p>Meeting ID: 914&nbsp\;746 4241</p>\n<p>Passcode: 621567</p>\n<p>&nbsp\;ABSTRACT</p>\n<p>I apprehend the&nbsp\;<em>Prior Analytics&nbsp\;</em>not as a treatise about a single &ldquo\;formal&rdquo\; theory but as a treatise on the deductive interplay between two such theories: (i) what Corcoran\, Smiley and others have identified as the Syllogistic\, and (ii) the fourteen syllogisms of the scholastics. The metatheory exploring their properties and deductive interaction is a contentual theory containing (primarily) the&nbsp\;<em>dicta</em>\, a pretheoretical&nbsp\;<em>reductio ad impossibile&nbsp\;</em>rule\, and the square of opposition.<em>&nbsp\;</em>The above interplay&ndash\;I claim&ndash\;culminates in the construction of the algorithmic&nbsp\;<em>apparatus</em>&nbsp\;in 1.28 aimed at availing both scientists and dialecticians. I take stock of some puzzling claims by Aristotle according to which whatever can be proved by&nbsp\;<em>reductio ad impossibile&nbsp\;</em>can also be proved ostensively. I argue that apprehending the content of the&nbsp\;<em>Prior Analytics&nbsp\;</em>that way vindicates these claims.</p>
ORGANIZER;CN=Doukas Kapantais;CN=George Karamanolis:
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