BLUE

The documentation for my video on Monads, Monoids and Functors is available on Scribd everyone #kotlin#haskell#mona#monoid#functorhttps://www.scribd.com/presentation/779087903/Monads-Are-No-Nomads

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AMarxiv-math-at.bsky.social

David Barnes, Michael A. Hill, Magdalena Kedziorek Splitting rational incomplete Mackey functors https://arxiv.org/abs/2410.10962

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JEjesperancinha.bsky.social

This is the next entry in the Late Bloomers playlist everyone! This one reached 100 views recently and it stood for a while time in the Rookies playlist. Only later people found the video interesting. Thank you! #monads#monoids#functors#kotlin#haskellyoutu.be/_NVWfjI_LjM?...

And the right identity theory of the Monad?? Please!!! #jesprotech #monad #laws #lecture #coding
And the right identity theory of the Monad?? Please!!! #jesprotech #monad #laws #lecture #coding

YouTube video by JESPROTECH - JE Software Programming Tech

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AMarxiv-math-ct.bsky.social

Johannes Flake, Robert Laugwitz, Sebastian Posur Frobenius monoidal functors from ambiadjunctions and their lifts to Drinfeld centers https://arxiv.org/abs/2410.08702

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My new video about functors, monoids and monads everyone! Watch for free on JESPROTECH. #functor#monads#monoids#haskell#kotlinhttps://youtube.com/watch?v=ShGAN0dguUg&si=gcV2XlRvZE3OTXTZ

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AMarxiv-math-ct.bsky.social

Paolo Perrone How to Represent Non-Representable Functors https://arxiv.org/abs/2410.08019

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OEmotivickyle.bsky.social

Hell yeah. A free-forgetful adjunction (F,U) : Set โ‡† ๐’ž is a pair of functors with F(S) =: "free object of ๐’ž on S" and U(C) =: "set underlying C" and the adjunction property says the set of functions {S โ†’ U(C)} is in (natural) bijection with ๐’ž-morphisms {FS โ†’ C}. For ๐’ž = Vectโ‚– (k a field)...

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Bcohomology.bsky.social

See also the "swallowtail identities" for adjunctions of functors between 2 categories ncatlab.org/nlab/show/la...

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