Paolo Capriottis blog
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Homotopy Type Theory and Univalent Foundations. This site serves to collect and disseminate research, resources, and tools for the investigation of homotopy type theory, and hosts a blog for those involved in its study. Homotopy Type Theory and Univalent Foundations.
I am a mathematician with a PhD from Università Nice Sophia Antipolis. Currently, I am a postdoctoral researcher in the Ascola team at INRIA. Logic and type theory, in particular Homotopy Type Theory. Formal proofs and formalised mathematics, in particular Univalent Foundations. Ecole des Mines de Nantes.
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Paolo Capriotti
Gandi, 63-65 boulevard Massena
(Gandi) Paris, (Gandi) 75013
(Gandi) FR
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Type theory, category theory, functional programming. Monads as lax functors. Last week at FP Lunch. I talked about how to generalise the notion of. Using lax functors to mathsfCat . Lets begin by reviewing the classical definition. A monad. Is given by the following data. A category mathcalC . An endofunctor T mathcalC to mathcalC . Natural transformations eta I to T . And mu T circ T to T . Satisfying certains laws namely mu circ eta T mu circ T eta mathsfid .CONTENT
This web page states the following, "Type theory, category theory, functional programming." Our analyzers viewed that the web page said " Last week at FP Lunch." The Website also said " I talked about how to generalise the notion of. Using lax functors to mathsfCat . Lets begin by reviewing the classical definition. Is given by the following data. A category mathcalC . An endofunctor T mathcalC to mathcalC . Natural transformations eta I to T . And mu T circ T to T . Satisfying certains laws namely mu circ eta T mu circ T eta mathsfid ."SUBSEQUENT WEB SITES
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