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DTSTAMP:20260416T005937Z
DTSTART;TZID=Asia/Hong_Kong:20241119T160000
DTEND;TZID=Asia/Hong_Kong:20241119T180000
SUMMARY:There is no branching indeterminacy
UID:20260418T182307Z-iCalPlugin-Grails@philevents-web-f5d4878dd-x5n6c
TZID:Asia/Hong_Kong
LOCATION:Room 3301 (lift 17-18)\, Main Academic Building\, The Hong Kong University of Science and Technology\, Hong Kong\, Hong Kong
DESCRIPTION:<strong>There is no branching indeterminacy</strong>\nProf. Harold Noonan\n<br>\n<strong>Nov 19\, 2024</strong>&nbsp\;(Tues) 4 -6 pm (Hong Kong time)\n<strong>Hybrid</strong>: Room 3301 (lift 17-18)\, main academic building\, HKUST and via Zoom\nZoom link:&nbsp\;https://hkust.zoom.us/j/2339946015</a>&nbsp\;&nbsp\;(Meeting ID: 233 994 6015)\n<strong><br></strong>\n<strong>Abstract</strong>:\n\n<p>Vagueness\, or indeterminacy\, has several disputed explanations. One popular view is that vagueness is due to semantic indecision. If it is indeterminate whether Mary and Beth are friends\, or whether Mary is rich\, this is because there are several relations which we could mean by &lsquo\;friendship&rsquo\;\, or several properties we could mean by &lsquo\;being rich&rsquo\;\, but we have not decided among them.</p>\n<p>We could precisify our language in different ways\, each precisification corresponding to a decision. It is then definitely true that Mary and Beth are friends if it is true on all precisification\, or valuations &ndash\; it is supervaluationally true. &nbsp\;Thus indeterminacy is really multiplicity\, multiplicity of possible meanings.</p>\n<p>This core idea can be developed in various ways. An opposing idea is that in some cases there is indeterminacy which cannot be so explained. There is a single relation of friendship\, for example\, but it is indeterminate whether Mary and Beth are friends because it is &lsquo\;fuzzy&rsquo\; in some way so that there is no saying what is the case. This appeal to a singular indeterminacy in the world is more appealing in some cases than others.</p>\n<p>For example\, a mountain or a cloud may seem to have fuzzy boundaries. It may seem tempting to say that this is because there is a single object which has\, indeed\, in some sense\, fuzzy boundaries\, and not that there are many overlapping objects\, each with equal right to be &nbsp\;called the mountain\, so that &lsquo\;the mountain&rsquo\;\, is improper in somewhat the same way as\, say\, &lsquo\;the English king called &ldquo\;Charles&rdquo\; or &lsquo\;the odd number between four and eight&rsquo\;\, because of a multiplicity of candidates.</p>\n<p>The intention of the paper is to defend the thesis that indeterminacy is multiplicity against a challenge which appeals to examples including that of the mountain. My conclusion is that there is no reason to deny that the sort of puzzles discussed can be explained appealing only to a combination of (a) determinate multiplicity\, (b) the linguistic thesis that counting is sometimes not by strict identity and (c) supervaluationism.</p>\n\n<strong><br></strong>\n<strong>Short bio</strong>:\nHarold Noonan is Professor of Philosophy at the University of Birmingham. He was educated at the University of Cambridge\, and taught at the University of Birmingham between 1979 and 2004\, before which he was a Research Fellow at Trinity Hall College\, Cambridge. His principal teaching and research interests include the philosophy of mind and the philosophy of language (especially reference)\; identity and personal identity\; philosophical logic\; and the philosophies of Frege\, Russell and Hume. During the first semester of 2007-08 he held a Mind Association Fellowship.\n&nbsp\;\n<strong>Organizer:</strong>&nbsp\;\nDr. Jenny Hung (<u>hmjhung@ust.hk</a></u>)\, Division of Humanities\, The Hong Kong University of Science and Technology
ORGANIZER;CN=Jenny Hung:
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