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- Hom_functor abstract "In mathematics, specifically in category theory, hom-sets, i.e. sets of morphisms between objects, give rise to important functors to the category of sets. These functors are called hom-functors and have numerous applications in category theory and other branches of mathematics.".
- Hom_functor thumbnail Hom_functor.svg?width=300.
- Hom_functor wikiPageID "2741037".
- Hom_functor wikiPageLength "8702".
- Hom_functor wikiPageOutDegree "63".
- Hom_functor wikiPageRevisionID "700251692".
- Hom_functor wikiPageWikiLink Abelian_group.
- Hom_functor wikiPageWikiLink Adjoint_functors.
- Hom_functor wikiPageWikiLink Cartesian_closed_category.
- Hom_functor wikiPageWikiLink Categorical_logic.
- Hom_functor wikiPageWikiLink Category:Functors.
- Hom_functor wikiPageWikiLink Category_(mathematics).
- Hom_functor wikiPageWikiLink Category_of_sets.
- Hom_functor wikiPageWikiLink Category_theory.
- Hom_functor wikiPageWikiLink Class_(set_theory).
- Hom_functor wikiPageWikiLink Closed_category.
- Hom_functor wikiPageWikiLink Closed_monoidal_category.
- Hom_functor wikiPageWikiLink Commutative_diagram.
- Hom_functor wikiPageWikiLink Currying.
- Hom_functor wikiPageWikiLink Dover_Publications.
- Hom_functor wikiPageWikiLink Element_(category_theory).
- Hom_functor wikiPageWikiLink Exact_functor.
- Hom_functor wikiPageWikiLink Exponential_object.
- Hom_functor wikiPageWikiLink Ext_functor.
- Hom_functor wikiPageWikiLink Forgetful_functor.
- Hom_functor wikiPageWikiLink Full_and_faithful_functors.
- Hom_functor wikiPageWikiLink Function_(mathematics).
- Hom_functor wikiPageWikiLink Functor.
- Hom_functor wikiPageWikiLink Functor_category.
- Hom_functor wikiPageWikiLink Limit.
- Hom_functor wikiPageWikiLink Limit_(category_theory).
- Hom_functor wikiPageWikiLink Map_(mathematics).
- Hom_functor wikiPageWikiLink Mathematics.
- Hom_functor wikiPageWikiLink Module_(mathematics).
- Hom_functor wikiPageWikiLink Monoidal_category.
- Hom_functor wikiPageWikiLink Morphism.
- Hom_functor wikiPageWikiLink Natural_transformation.
- Hom_functor wikiPageWikiLink Opposite_category.
- Hom_functor wikiPageWikiLink Presheaf_(category_theory).
- Hom_functor wikiPageWikiLink Profunctor.
- Hom_functor wikiPageWikiLink Projective_module.
- Hom_functor wikiPageWikiLink Representable_functor.
- Hom_functor wikiPageWikiLink Ring_(mathematics).
- Hom_functor wikiPageWikiLink Set_(mathematics).
- Hom_functor wikiPageWikiLink Simply_typed_lambda_calculus.
- Hom_functor wikiPageWikiLink Substructural_type_system.
- Hom_functor wikiPageWikiLink Tensor_product_of_modules.
- Hom_functor wikiPageWikiLink Yoneda_lemma.
- Hom_functor wikiPageWikiLink File:Hom_functor.svg.
- Hom_functor wikiPageWikiLinkText "Hom functor".
- Hom_functor wikiPageWikiLinkText "Hom functor#Internal Hom functor".
- Hom_functor wikiPageWikiLinkText "Hom".
- Hom_functor wikiPageWikiLinkText "functor of points".
- Hom_functor wikiPageWikiLinkText "functor".
- Hom_functor wikiPageWikiLinkText "hom functor".
- Hom_functor id "hom-functor".
- Hom_functor id "internal-hom".
- Hom_functor title "Hom functor".
- Hom_functor title "Internal Hom".
- Hom_functor wikiPageUsesTemplate Template:Cite_book.
- Hom_functor wikiPageUsesTemplate Template:Main.
- Hom_functor wikiPageUsesTemplate Template:Nlab.
- Hom_functor subject Category:Functors.
- Hom_functor type Function.
- Hom_functor type Functor.
- Hom_functor comment "In mathematics, specifically in category theory, hom-sets, i.e. sets of morphisms between objects, give rise to important functors to the category of sets. These functors are called hom-functors and have numerous applications in category theory and other branches of mathematics.".
- Hom_functor label "Hom functor".
- Hom_functor sameAs Q5887297.
- Hom_functor sameAs Hom-Funktor.
- Hom_functor sameAs Foncteur_Hom.
- Hom_functor sameAs Hom函手.
- Hom_functor sameAs m.080747.
- Hom_functor sameAs Функтор_Hom.
- Hom_functor sameAs Q5887297.
- Hom_functor wasDerivedFrom Hom_functor?oldid=700251692.
- Hom_functor depiction Hom_functor.svg.
- Hom_functor isPrimaryTopicOf Hom_functor.