From: John Baez <baez@math.ucr.edu>
Cc: categories <categories@mta.ca>
Subject: Re: Functionally complete/universal basis for graph homomorphisms?
Date: Sat, 30 Sep 2017 11:25:24 -0700 [thread overview]
Message-ID: <E1dyfOB-0006em-UQ@mlist.mta.ca> (raw)
In-Reply-To: <E1dyLw8-0001T6-JC@mlist.mta.ca>
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I will under the CATLIST and at this point not reply more in detail, but
>
let me just now say that your "categories are not algebraic in sets, at
> least they are algebraic in graphs, which in turn are algebraic in sets"
> is within the realm of "algebraic categories".
>
That depends on your definition of "algebraic categories". There are a
number
of inequivalent definitions in common use:
https://ncatlab.org/nlab/show/algebraic+category
What definition are you using above?
Best,
jb
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next prev parent reply other threads:[~2017-09-30 18:25 UTC|newest]
Thread overview: 9+ messages / expand[flat|nested] mbox.gz Atom feed top
2017-09-26 4:17 Mike Stay
2017-09-26 16:49 ` Gershom B
2017-09-27 4:28 ` Patrik Eklund
2017-09-28 5:50 ` Vaughan Pratt
2017-09-30 8:18 ` Patrik Eklund
2017-09-30 18:25 ` John Baez [this message]
2017-10-02 3:58 ` Vaughan Pratt
2017-09-27 21:26 ` Mike Stay
2017-09-28 21:18 ` John Baez
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