From: Michal Przybylek <michal.przybylek@gmail.com>
To: Categories <categories@mta.ca>
Subject: Re: Fibrations in a 2-category
Date: Fri, 14 Jan 2011 23:44:11 +0100 [thread overview]
Message-ID: <E1PeTp5-0005BK-7I@mlist.mta.ca> (raw)
In-Reply-To: <E1PdozN-0007Xd-Ms@mlist.mta.ca>
On Fri, Jan 14, 2011 at 12:02 AM, Michael Shulman <mshulman@ucsd.edu> wrote:
> One way to deal with the difficulty you mention is by using
> "anafunctors," which were introduced by Makkai precisely in order to
> avoid the use of AC in category theory.
[...]
Interesting. But before I ask for references on ``anafunctors'' I
would like to know the following - is it false that for any (say)
topos T there exists a category C whose 2-category of internal
categories, functors, and natural transformations is (weakly)
equivalent to the bicategory Cat_ana(T)?
Best,
MRP
[For admin and other information see: http://www.mta.ca/~cat-dist/ ]
next prev parent reply other threads:[~2011-01-14 22:44 UTC|newest]
Thread overview: 15+ messages / expand[flat|nested] mbox.gz Atom feed top
2011-01-11 7:31 JeanBenabou
2011-01-11 23:42 ` Ross Street
2011-01-12 6:50 ` JeanBenabou
2011-01-13 1:37 ` David Roberts
2011-01-13 23:02 ` Michael Shulman
2011-01-14 22:44 ` Michal Przybylek [this message]
2011-01-16 22:51 ` David Roberts
2011-01-17 9:02 ` David Roberts
2011-01-18 23:45 ` Michael Shulman
2011-01-14 2:47 JeanBenabou
2011-01-22 10:25 Fibrations in a 2-Category JeanBenabou
[not found] <43697659-DDA8-44AC-AD7B-077BE1EC3665@wanadoo.fr>
2011-01-23 20:17 ` Michael Shulman
[not found] <20110122220701.C8B538626@mailscan1.ncs.mcgill.ca>
2011-01-29 17:45 ` Marta Bunge
[not found] ` <SNT101-W269EB05AB9B95487F26E1BDFE00@phx.gbl>
[not found] ` <AANLkTimHLrFZznvG_TUDf_3g1axMVt40qiK-zV_ZwEWW@mail.gmail.com>
[not found] ` <20110131223321.3F49B57D7@mailscan2.ncs.mcgill.ca>
2011-03-14 21:57 ` Marta Bunge
[not found] <20110129190220.DC8A8ADFB@mailscan3.ncs.mcgill.ca>
2011-01-29 19:20 ` Marta Bunge
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