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DTSTAMP:20260616T180501Z
DTSTART;TZID=Europe/London:20221112T103000
DTEND;TZID=Europe/London:20221112T113000
SUMMARY:Toward a New Theory of Moderate Contingentism
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TZID:Europe/London
LOCATION:Faculty of Philosophy\, Oxford\, United Kingdom\, OX2 6GG
DESCRIPTION:<p>Abstract:</p>\n<p>Moderate contingentism combines two theses: first-order contingentism\, the view that it is contingent what individuals exist\, and higher-order necessitism\, the view that it is necessary what higher-order entities exist. Moderate contingentism\, Fine (1985: 148&ndash\;155)\, Williamson (2013: 267&ndash\;277)\, and others argue\, cannot be upheld because of the problem of unexemplified essences. In this paper\, we develop a new theory of moderate contingentism &ndash\; dub it Fundamental Essentialism &ndash\; which\, we claim\, can solve the aforementioned problem. According to fundamental essentialism\, individuals just are realized essences. &nbsp\;</p>\n<p>The theory we propose and defend is a descendant of Plantinga&rsquo\;s (1974\, 1976) and Jager&rsquo\;s (1982) version of moderate contingentism (PJ\, for short)\, so most of our discussion proceeds by way of showing how our account betters PJ. First\, (&sect\;1) we rehearse the problem that led to PJ\, i. e. the classical objection to orthodox possible worlds semantics (Kripke 1963)\, namely\, if it is interpreted realistically\, the semantic framework cannot accommodate both (first-order) contingentism and actualism. Then\, (&sect\;2) we show how PJ solves this problem\, and (&sect\;3) we spell out the problem of unexemplified essences. Afterward\, (&sect\;4.1.) we develop the theory of fundamental essentialism\, (&sect\;4.2.) we provide model-theoretic semantics for it\, and we show how the proposed theory enables us to solve (&sect\;4.3.) the classical objection and (&sect\;4.4.) the problem of unexemplified essences. Before concluding\, (&sect\;5) we answer a few critical questions concerning our favored theory.&nbsp\;</p>
ORGANIZER;CN=Julian Ratcliffe;CN=Jen Semler;CN=Kyle van Oosterum;CN=Alexander Arridge;CN=Lewis Williams;CN=Tom Ralston;CN=Dom Mcguire:
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