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- Anamorphism abstract "In category theory, the concept of anamorphism ("ana" from the Greek ἀνά = upwards; "morphism" from the Greek μορφή = form, shape) denotes a morphism from a coalgebra to the final coalgebra for that endofunctor. These objects have been applied to functional programming as unfolds. The categorical dual of the anamorphism is the catamorphism.".
- Anamorphism wikiPageExternalLink anamorphisms-in-haskell.
- Anamorphism wikiPageID "7766835".
- Anamorphism wikiPageRevisionID "586448894".
- Anamorphism hasPhotoCollection Anamorphism.
- Anamorphism subject Category:Category_theory.
- Anamorphism subject Category:Recursion_schemes.
- Anamorphism comment "In category theory, the concept of anamorphism ("ana" from the Greek ἀνά = upwards; "morphism" from the Greek μορφή = form, shape) denotes a morphism from a coalgebra to the final coalgebra for that endofunctor. These objects have been applied to functional programming as unfolds. The categorical dual of the anamorphism is the catamorphism.".
- Anamorphism label "Anamorfisme".
- Anamorphism label "Anamorphism".
- Anamorphism label "Anamorphisme".
- Anamorphism sameAs Anamorphisme.
- Anamorphism sameAs Anamorfisme.
- Anamorphism sameAs m.026cc10.
- Anamorphism sameAs Q2633567.
- Anamorphism sameAs Q2633567.
- Anamorphism wasDerivedFrom Anamorphism?oldid=586448894.
- Anamorphism isPrimaryTopicOf Anamorphism.