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PRODID:-//Grails iCalendar plugin//NONSGML Grails iCalendar plugin//EN
VERSION:2.0
CALSCALE:GREGORIAN
METHOD:PUBLISH
BEGIN:VEVENT
DTSTAMP:20260425T165831Z
DTSTART;TZID=Europe/Stockholm:20161010T091500
DTEND;TZID=Europe/Stockholm:20161010T111500
SUMMARY:Making Things Up
UID:20260427T144838Z-iCalPlugin-Grails@philevents-web-6b96c54f56-bljdq
TZID:Europe/Stockholm
LOCATION:Umeå University\, Umeå\, Sweden\, 90187 Umeå
DESCRIPTION:<p><strong>Lecture 1: Building</strong></p>\n<p>Monday October 10\, 13.15-15\, h&ouml\;rsal F\, Humanities Building</p>\n<p><em>Abstract: </em>I characterize a class of relation I call &lsquo\;building relations&rsquo\;: roughly\, relations whereby less fundamental phenomena are made of or generated from more fundamental phenomena. &nbsp\;I argue that it&rsquo\;s better to speak generally about a class of such relations than to claim that there is a single most privileged one. &nbsp\;Finally\, I defend the claim that such relations are a) antisymmetric and irreflexive and b) necessitating in a particular sense against some recent claims to the contrary.</p>\n<p><em>&nbsp\;</em></p>\n<p><strong>Lecture 2: Causing</strong></p>\n<p>Tuesday October 11\, 13.15-15\, h&ouml\;rsal F\, Humanities Building</p>\n<p><em>Abstract</em>: I argue that the class of building relations is causally tainted in the following two senses. &nbsp\;First\, causation itself counts as one\, and second\, various particular building relations frequently obtain in virtue of causal facts.</p>\n<p><strong>Lecture 3: Relative Fundamentality</strong></p>\n<p>Wednesday October 12\, 13.15-15\, h&ouml\;rsal F\, Humanities Building</p>\n<p><em>Abstract</em>: Philosophers frequently help themselves to relative fundamentality talk. &nbsp\;But what does it mean to say that one thing is more fundamental than (or ontologically prior to) another? &nbsp\;I argue that we cannot treat the relative fundamentality facts as primitive\, and instead must account for them in terms of building. &nbsp\;I go on to provide an account of the <em>more fundamental than </em>relation in terms of building\, and defend it against various objections.</p>\n<p>All interested are welcome to these lectures! No registration is required.</p>
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