Dear all, 

At the next meeting of the SMG we will have Dr. Jeroen Smid from
Manchester University presenting a talk entitled 'Aggregates and their
role in the problem of coincident objects' (abstract below). As usual it
will be on Wednesday (the 31st), from 4.30 to 6.00pm in the Philosophy
Faculty Board Room. The talk should last about 45 minutes followed by
questions and discussion. All graduate students are welcome. 

A full list of speakers for Michaelmas term is available here:
https://www.phil.cam.ac.uk/seminars-phil/SMG 

Abstract: 

The problem of coincident objects concerns the relation between distinct
composite objects that (seemingly) coincide. Take, for example,
Theseus's ship. This composite object can stay the same while changing
some of its planks. Besides the ship, the planks seem to compose another
object, viz. the aggregate of the ship's planks. Contrary to the ship,
the aggregate of the ship's planks cannot survive the replacement of any
of the planks but has all of the planks essentially. The question then
arises: if the ship completely coincides with its aggregate of planks
while being numerically distinct, then how are they related? The problem
of coincident objects crucially depends on the distinction between a
real whole or unity and the mere aggregate of its parts. The existence
of aggregates is not often disputed. If there are some objects then it
seems that there is also ("automatically") an aggregate consisting of
exactly those objects. In this talk I challenge this idea. I show that
aggregates are similar to sets and mereological fusions but cannot be
identified with either of them. We should thus either accept them as
bona fide entities irreducible to anything else, or instead look for
suitable paraphrases so that we can eliminate them from our theory of
the world. I explain how plural quantification provides a satisfactory
paraphrase and how this also dissolves the problem of coincident
objects. 

I hope to see you there! 

Nathan Hawkins
PhD student in Philosophy
Cambridge University
 
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