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- Kleisli_category abstract "In category theory, a Kleisli category is a category naturally associated to any monad T. It is equivalent to the category of free T-algebras. The Kleisli category is one of two extremal solutions to the question Does every monad arise from an adjunction? The other extremal solution is the Eilenberg–Moore category. Kleisli categories are named for the mathematician Heinrich Kleisli.".
- Kleisli_category wikiPageID "3957200".
- Kleisli_category wikiPageLength "4976".
- Kleisli_category wikiPageOutDegree "12".
- Kleisli_category wikiPageRevisionID "609403046".
- Kleisli_category wikiPageWikiLink Adjoint_functors.
- Kleisli_category wikiPageWikiLink Adjunction_(category_theory).
- Kleisli_category wikiPageWikiLink Cambridge_University_Press.
- Kleisli_category wikiPageWikiLink Categories_for_the_Working_Mathematician.
- Kleisli_category wikiPageWikiLink Category:Adjoint_functors.
- Kleisli_category wikiPageWikiLink Category_(mathematics).
- Kleisli_category wikiPageWikiLink Category_theory.
- Kleisli_category wikiPageWikiLink Eilenberg–Moore_category.
- Kleisli_category wikiPageWikiLink Graduate_Texts_in_Mathematics.
- Kleisli_category wikiPageWikiLink Heinrich_Kleisli.
- Kleisli_category wikiPageWikiLink Monad_(category_theory).
- Kleisli_category wikiPageWikiLink Springer-Verlag.
- Kleisli_category wikiPageWikiLink Springer_Science+Business_Media.
- Kleisli_category wikiPageWikiLinkText "Kleisli category".
- Kleisli_category wikiPageWikiLinkText "Kleisli category#Kleisli adjunction".
- Kleisli_category hasPhotoCollection Kleisli_category.
- Kleisli_category id "Kleisli+category".
- Kleisli_category title "Kleisli category".
- Kleisli_category wikiPageUsesTemplate Template:Cite_book.
- Kleisli_category wikiPageUsesTemplate Template:Nlab.
- Kleisli_category wikiPageUsesTemplate Template:Reflist.
- Kleisli_category subject Category:Adjoint_functors.
- Kleisli_category hypernym Category.
- Kleisli_category type TelevisionStation.
- Kleisli_category type Functor.
- Kleisli_category type Theory.
- Kleisli_category comment "In category theory, a Kleisli category is a category naturally associated to any monad T. It is equivalent to the category of free T-algebras. The Kleisli category is one of two extremal solutions to the question Does every monad arise from an adjunction? The other extremal solution is the Eilenberg–Moore category. Kleisli categories are named for the mathematician Heinrich Kleisli.".
- Kleisli_category label "Kleisli category".
- Kleisli_category sameAs Kleisli-Kategorie.
- Kleisli_category sameAs Catégorie_de_Kleisli.
- Kleisli_category sameAs クライスリ圏.
- Kleisli_category sameAs m.09v3hnm.
- Kleisli_category sameAs Q1773982.
- Kleisli_category sameAs Q1773982.
- Kleisli_category wasDerivedFrom Kleisli_category?oldid=609403046.
- Kleisli_category isPrimaryTopicOf Kleisli_category.