2025/01/04

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2025-01-04 22:52:57 +0100merijn(~merijn@128-137-045-062.dynamic.caiway.nl) merijn
2025-01-04 22:44:47 +0100 <haskellbridge> <Bowuigi> Is it all the arrows, even those inside definitions?
2025-01-04 22:43:27 +0100orangeFlu(~orangeFlu@240-100-179-143.ftth.glasoperator.nl) orangeFlu
2025-01-04 22:43:04 +0100 <haskellbridge> <Bowuigi> How "deep" do you have to dualize in Category Theory to get the extra theorems? Which arrows exactly do you have to reverse?
2025-01-04 22:41:35 +0100merijn(~merijn@128-137-045-062.dynamic.caiway.nl) (Ping timeout: 252 seconds)
2025-01-04 22:40:31 +0100tromp(~textual@92-110-219-57.cable.dynamic.v4.ziggo.nl)
2025-01-04 22:39:33 +0100 <lambdabot> monochrom says: in Soviet Russia, you have current-continuation-calls-procedure (CCCP)
2025-01-04 22:39:32 +0100 <monochrom> @quote monochrom cccp
2025-01-04 22:39:31 +0100 <lambdabot> No quotes match.
2025-01-04 22:39:31 +0100 <monochrom> @quote monochrom cccpy
2025-01-04 22:39:26 +0100 <monochrom> Also:
2025-01-04 22:38:47 +0100 <monochrom> In the opposite category, monads understand you!
2025-01-04 22:34:53 +0100merijn(~merijn@128-137-045-062.dynamic.caiway.nl) merijn
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2025-01-04 22:32:15 +0100iteratee(~kyle@162.218.222.207) iteratee
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2025-01-04 22:23:57 +0100merijn(~merijn@128-137-045-062.dynamic.caiway.nl) (Ping timeout: 246 seconds)
2025-01-04 22:22:29 +0100 <haskellbridge> <Bowuigi> Does that mean that in order to understand comonads, one must first counderstand comonads?
2025-01-04 22:20:02 +0100tromp(~textual@92-110-219-57.cable.dynamic.v4.ziggo.nl)
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