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Jun 30, 2019 at 16:59 history edited failedentertainment CC BY-SA 4.0
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Jun 30, 2019 at 16:58 comment added failedentertainment @YemonChoi Wasn't paying too much attention. fin dim case only, edited
Jun 30, 2019 at 11:31 comment added Yemon Choi @OscarCunningham Noted, but the OP did blithely claim that every object in Vect was dualizable. Correction to my previous comment: the dualizable objects in Vect are precisely the finite-dimensional vector spaces
Jun 30, 2019 at 11:22 comment added Oscar Cunningham @YemonChoi True. But note that you can define trace for an endomorphism of a dualizable object even if the category doesn't have duals for all objects.
Jun 30, 2019 at 9:27 history became hot network question
Jun 30, 2019 at 3:41 comment added Yemon Choi By ${\bf Vect}_k$ do you mean all $k$-vector spaces or just the finite-dimensional ones? The full category of $k$-vector spaces does not have dualizable objects in the sense needed for a trace, see Definition 2.1 of the Ponto-Shulman paper
Jun 30, 2019 at 3:41 history edited failedentertainment CC BY-SA 4.0
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Jun 30, 2019 at 3:36 vote accept failedentertainment
Jun 30, 2019 at 3:23 answer added Mike Shulman timeline score: 15
Jun 30, 2019 at 1:25 review First posts
Jun 30, 2019 at 3:28
Jun 30, 2019 at 1:20 history asked failedentertainment CC BY-SA 4.0