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From: "Prof. Peter Johnstone" <P.T.Johnstone@dpmms.cam.ac.uk>
To: Andrew Stacey <andrew.stacey@math.ntnu.no>, categories@mta.ca
Subject: Re: Topology on cohomology groups
Date: Sun, 21 Jun 2009 22:20:03 +0100 (BST)	[thread overview]
Message-ID: <E1MIjKH-0000R2-78@mailserv.mta.ca> (raw)

On Fri, 19 Jun 2009, Andrew Stacey wrote:

> I'm not sure if this is quite what you are looking for, but the topology on
> cohomology theories is given as an inverse limit (if I have my limits the
> correct way round) over the finite skeleta.

Not really a contribution to the mathematical question, but I'm struck by
the fact that both Andrew Salch and Andrew Stacey, in their replies to
Steve Vickers, use the plural "skeleta". I used to do that when I was a
student, as a way of winding-up my teachers, but it isn't justifiable.

The English word "skeleton" is indeed derived from a Greek root (the
past participle of the verb "skellein", to wither or dry up), but it
doesn't exist as a noun in Greek. There is therefore no justification
for giving it an imagined Greek plural. Having in my time devoted some
effort to fighting the bogus (but in fact more justifiable) Greek
plural "topoi", I feel bound to protest against this one too.

Peter Johnstone



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             reply	other threads:[~2009-06-21 21:20 UTC|newest]

Thread overview: 7+ messages / expand[flat|nested]  mbox.gz  Atom feed  top
2009-06-21 21:20 Prof. Peter Johnstone [this message]
  -- strict thread matches above, loose matches on Subject: below --
2009-06-23 13:09 Johannes Huebschmann
2009-06-23  6:00 Fred E.J. Linton
2009-06-20 10:32 Michael Barr
2009-06-19 21:39 Andrew Salch
2009-06-19 20:50 Andrew Stacey
2009-06-19  9:26 Steve Vickers

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