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#adjoint — Public Fediverse posts

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  1. 'Operator learning without the adjoint', by Nicolas Boullé, Diana Halikias, Samuel E. Otto, Alex Townsend.

    jmlr.org/papers/v25/24-0162.ht

    #operators #operator #adjoint

  2. A monad on a poset can also be a modal logical operator such as Possible(x) or Necessary(x). In fact the traditional "for all" and "there exists" *also* form an #adjoint pair, a #galois_connection which leads to multidimensional #RM3 logic. Cool 😎

    The simple explanation is that a functor on a poset has to be order preserving. And if it's a three element set, like RM3, it's idempotent, T^2 = T

    hansriess.com/monads-on-a-pose