From: Bill Rowan <rowan@synergy.transbay.net>
To: categories@mta.ca
Subject: Group and abelian group objects in the category of Kelley spaces
Date: Thu, 25 Sep 2008 21:46:39 -0700 (PDT) [thread overview]
Message-ID: <E1KjI8M-0000F3-GX@mailserv.mta.ca> (raw)
Hi all,
Does anyone know of a good place where someone has written down the basic
properties of such objects? As an example, if we have an (abelian, say)
topological group, there is a natural uniform topology on the group such
that the operations are uniformly continuous. Does the same hold for
abelian group objects in the category of Kelley spaces? But anything
would be helpful.
Bill Rowan
next reply other threads:[~2008-09-26 4:46 UTC|newest]
Thread overview: 5+ messages / expand[flat|nested] mbox.gz Atom feed top
2008-09-26 4:46 Bill Rowan [this message]
2008-09-28 14:19 Michael Barr
2008-09-28 23:10 Martin Escardo
2008-09-29 10:36 Jeff Egger
2008-09-29 15:19 wlawvere
Reply instructions:
You may reply publicly to this message via plain-text email
using any one of the following methods:
* Save the following mbox file, import it into your mail client,
and reply-to-all from there: mbox
Avoid top-posting and favor interleaved quoting:
https://en.wikipedia.org/wiki/Posting_style#Interleaved_style
* Reply using the --to, --cc, and --in-reply-to
switches of git-send-email(1):
git send-email \
--in-reply-to=E1KjI8M-0000F3-GX@mailserv.mta.ca \
--to=rowan@synergy.transbay.net \
--cc=categories@mta.ca \
/path/to/YOUR_REPLY
https://kernel.org/pub/software/scm/git/docs/git-send-email.html
* If your mail client supports setting the In-Reply-To header
via mailto: links, try the mailto: link
Be sure your reply has a Subject: header at the top and a blank line
before the message body.
This is a public inbox, see mirroring instructions
for how to clone and mirror all data and code used for this inbox;
as well as URLs for NNTP newsgroup(s).