From: Andrej Bauer <andrej.bauer@andrej.com>
To: categories list <categories@mta.ca>
Subject: What else do simplicial sets classify?
Date: Sat, 31 Jul 2010 09:55:57 +0200 [thread overview]
Message-ID: <E1OfK1M-0001vZ-7t@mlist.mta.ca> (raw)
The presheaf category of simplicial sets is the classifying topos for
the theory L of a bounded linear order.
In general, there could be other theories which are "Morita
equivalent" to L in the sense that their classifying toposes are
equivalent to simplicial sets. Are any such known, preferably
occurring in nature?
With kind regards,
Andrej
[For admin and other information see: http://www.mta.ca/~cat-dist/ ]
next reply other threads:[~2010-07-31 7:55 UTC|newest]
Thread overview: 9+ messages / expand[flat|nested] mbox.gz Atom feed top
2010-07-31 7:55 Andrej Bauer [this message]
2010-08-01 14:16 ` Prof. Peter Johnstone
2010-08-08 12:11 ` "etirement morphique" soloviev
2011-10-02 21:10 ` diagrams in computer algebra Sergei SOLOVIEV
2011-10-03 18:02 ` Michael J Healy
2011-10-04 16:04 ` Eduardo J. Dubuc
[not found] ` <CA+0XtC_e0MsZ_a6WYPCWO=FPH15ULwa_9Lcv+zduJaK8HtKSPA@mail.gmail.com>
2011-10-12 21:47 ` Michael J Healy
[not found] ` <CA+0XtC_Soy9nyC=OLaSi88WHow_vKxQ+=aCadA2RyrAD+WNUyw@mail.gmail.com>
2011-10-12 21:53 ` Michael J Healy
2010-08-01 17:14 ` What else do simplicial sets classify? Joyal, André
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