2024/11/08

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2024-11-08 19:57:56 +0100 <tomsmeding> if you have a natural transformation between two functors T1 and T2, and a functor T, then you can build a natural transformation from T . T1 to T . T2
2024-11-08 19:57:09 +0100longlongdouble(~longlongd@169.150.196.101)
2024-11-08 19:56:51 +0100 <tomsmeding> famubu: a functor from C to C' consists of a mapping from Ob C to Ob C' and a mapping from the arrows in C to the arrows in C'
2024-11-08 19:51:56 +0100 <famubu> I am not that familiar with category theory.
2024-11-08 19:51:49 +0100 <famubu> * `T` is a functor.
2024-11-08 19:51:35 +0100 <famubu> is a functor. That means it's like a function whose 'argument' is a category, right? And `η` is a natural transformation, not a category.
2024-11-08 19:51:31 +0100 <famubu> I could understand `η T` part. It does the 'opposite' of flattening.
2024-11-08 19:51:19 +0100 <famubu> What is the difference between the two?
2024-11-08 19:51:16 +0100 <famubu> The commutative diagram and properties mention both `T ηand `η T`.
2024-11-08 19:51:13 +0100 <famubu> I was looking at the wikipedia page for monad in category theory: https://en.wikipedia.org/wiki/Monad_(category_theory)#Formal_definition
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2024-11-08 19:45:53 +0100 <kqr> merijn, Numeric looks good for what I need. Thanks!
2024-11-08 19:42:58 +0100noctux(~noctux@user/noctux) noctux
2024-11-08 19:42:33 +0100Tuplanolla(~Tuplanoll@91-159-69-59.elisa-laajakaista.fi) Tuplanolla
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2024-11-08 19:41:20 +0100merijn(~merijn@128-137-045-062.dynamic.caiway.nl) merijn
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2024-11-08 19:23:18 +0100merijn(~merijn@128-137-045-062.dynamic.caiway.nl) merijn
2024-11-08 19:22:51 +0100mud(~mud@user/kadoban) kadoban
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2024-11-08 19:08:44 +0100merijn(~merijn@128-137-045-062.dynamic.caiway.nl) merijn
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2024-11-08 19:08:06 +0100Unicorn_Princess(~Unicorn_P@user/Unicorn-Princess/x-3540542) Unicorn_Princess
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2024-11-08 18:53:30 +0100longlongdouble(~longlongd@2405:201:5c16:135:1989:242:cab1:419a)
2024-11-08 18:52:56 +0100merijn(~merijn@128-137-045-062.dynamic.caiway.nl) merijn
2024-11-08 18:52:22 +0100 <haskellbridge> <magic_rb> mauke i kind of get what youre saying. But ill have to bang my head against it some more to actually make sense of it
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