Postgraduate "Work In Progress" Seminar
Postgraduate Work-In-Progress SeminarA weekly seminar for Philosophy postgraduates to present their in-progress work, followed by a well-spirited trip to the pub for food and drinks. Useful InfoThe WIP provides a risk-free and supportive space for postgraduates to present their work and receive feedback from other graduates and faculty.
Attendance optional but highly recommended. All postgraduates are welcome to present or attend -- whether MA, MPhil, PhD, Visitors, etc. 馃搮 Format
馃 Should I present? ("I have nothing to present; I hate public speaking; etc.")
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NEXT TALKIgnacio Pe帽a Caroca (PhD) Consent Thursday 07/05/2026 5pm - 6:15pm S1.50 ORGANISERS |
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PG Work in Progress Seminar
Johan will present his paper, Which Measure of Information?, in room S2.77. The session will be hybrid, so you can either join via Teams or attend in person. If the latter, please show your interest in advance by sending an email to (pgphil.wips@warwick.ac.uk), so we are sure to have enough space for everybody.
Here is the abstract of Johan鈥檚 talk:
Abstract
Teleosemantics is a discipline which aims to explain how meaning arises from natural processes. According to informational teleosemantics, the content of a mental representation is constrained by the information available to the representing system. Authors who adopt an informational version of teleosemantics, such as Mart铆nez (2013) and Shea (2018) develop statistical formulae which capture, for any given environmental item, whether some representational state carries information about that item. Content is then restricted to only those items that the representational state carries information about. In this paper I argue that we should concern ourselves with how much information a representational state carries about some environmental item, rather than merely whether information is carried. A natural tool for this purpose is Claude Shannon's measure of mutual information. I argue that calculating mutual information allows for a novel solution to one variety of the indeterminacy problem for mental content, the so-called 鈥渟pecificity problem鈥. Armed with a measure for the quantity of mutual information, one can further constrain mental content according to which item maximises mutual information.