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Jun 8, 2019 at 11:26 comment added Todd Trimble (I've edited the previous comment in response to a flag.) Which part needs explaining? Do you know what a symmetric monoidal ($k$-linear) functor is? Do you understand that if a concept (such as the notion of Hopf algebra object) is definable in the language of symmetric monoidal $k$-linear categories, then a symmetric monoidal $k$-linear functor will map models of that concept in the domain category to ones in the codomain?
Jun 8, 2019 at 1:01 history bumped CommunityBot This question has answers that may be good or bad; the system has marked it active so that they can be reviewed.
May 8, 2019 at 23:35 answer added Marco Farinati timeline score: 2
May 6, 2019 at 16:28 comment added hopfology Could you actually explain your answer?
May 6, 2019 at 11:30 comment added Denis Nardin When restricted to these subcategories, the functor $H^0(-)$ is symmetric monoidal and so preserves the Hopf algebra structures. I'm really not sure that this is a research-level question though.
May 6, 2019 at 7:00 review First posts
May 6, 2019 at 10:51
May 6, 2019 at 6:55 history asked hopfology CC BY-SA 4.0