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Relative monadsAdd to your list(s) Download to your calendar using vCal
If you have a question about this talk, please contact Paul Levy. In programming language theory we encounter some strikingly monad-like structures that fail to be monads seemingly only for the reason that the underlying functor is not an endofunctor. We propose a notion of relative monad lifting this restriction. A good part of the theory of monads carries over to the relative case. Under meaningful conditions, a relative monad is a monoid in a (generally non-endo-) functor category and extends to a (standard) monad. Some examples of relative monads are the syntaxes of the untyped and typed versions of lambda calculus over finite contexts and Hughes’s arrow types mathematized a la Jacobs and Heunen. (Joint work with Thorsten Altenkirch and James Chapman.) This talk is part of the Theoretical computer science seminar series. This talk is included in these lists:
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