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<oerjan> le/rn_append zemhill//See http://zem.fi/bfjoust/ for more information.
author | HackEso <hackeso@esolangs.org> |
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date | Tue, 07 Jan 2020 07:35:11 +0000 |
parents | 84061e4bd0cb |
children |
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288) <ais523> the big issue with category theory is that pretty much everything forms a category 887) <coppro> GreyKnight: for instance, you can form a poset category from a bunch of tiles <GreyKnight> oh, that's why somebody was conflating category theory with bathroom interior design the other day :-D 996) <olsner> in category theory, category theory is a theory in the category of theories