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About:
Hom functor
An Entity of Type:
Thing
,
from Named Graph:
http://dbpedia.org
,
within Data Space:
dbpedia.org
Functor mapping hom objects to an underlying category
Property
Value
dbo:
description
funktor
(cs)
functor mapping hom objects to an underlying category
(en)
dbo:
thumbnail
wiki-commons
:Special:FilePath/Hom_functor.svg?width=300
dbo:
wikiPageExternalLink
http://historical.library.cornell.edu/cgi-bin/cul.math/docviewer%3Fdid=Gold010&id=3%7Caccess-date=2009-11-25%7Cedition=Revised%7Cyear=2006%7Corig-year=1984%7Cpublisher=
https://web.archive.org/web/20200321030307/http:/historical.library.cornell.edu/cgi-bin/cul.math/docviewer%3Fdid=Gold010&id=3%7Curl-status=dead
dbo:
wikiPageWikiLink
dbr
:Contravariant_functor
dbr
:Currying
dbr
:Category_theory
dbr
:Proper_class
dbr
:Monoidal_category
dbr
:Morphism
dbr
:Presheaf_(category_theory)
dbr
:Cartesian_closed_category
dbr
:Function_(mathematics)
dbr
:Set_(mathematics)
dbr
:Abelian_category
dbc
:Functors
dbr
:Ring_(mathematics)
dbr
:Representable_functor
dbr
:Full_and_faithful_functors
dbr
:If_and_only_if
dbr
:Dover_Publications
dbr
:Category_of_sets
dbr
:Tensor_product_of_modules
dbr
:Mathematics
dbr
:Commutative_diagram
dbr
:Colimit
dbr
:Limit_(category_theory)
dbr
:Category_of_relations
dbr
:Profunctor
dbr
:Closed_category
dbr
:Closed_monoidal_category
dbr
:Functor_of_points
dbr
:Module_(mathematics)
dbr
:Category_(mathematics)
dbr
:Ext_functor
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:Functor
dbr
:Functor_category
dbr
:Abelian_group
dbr
:Opposite_category
dbr
:Exact_functor
dbr
:Natural_isomorphism
dbr
:Natural_transformation
dbr
:Simply_typed_lambda_calculus
dbr
:Map_(mathematics)
dbr
:Projective_module
dbr
:Exponential_object
dbr
:Linear_type_system
dbr
:Yoneda's_lemma
dbr
:Hom-set
dbr
:Adjoint_functor
dbr
:Bifunctor
dbr
:Internal_language
dbr
:Unit_object
dbr
:Covariant_functor
dbr
:Cartesian_closed_categories
dbr
:Locally_small_category
dbr
:Object_(category_theory)
dbr
:Right_adjoint
dbr
:File:Hom_functor.svg
dbp:
date
February 2022
(en)
dbp:
id
hom-functor
(en)
internal-hom
(en)
dbp:
reason
Does Mod-R refer to the category of left R-modules here? This needs to be clarified because a commonly used notation is for "Mod-R" to denote the category of right R-modules and "R-Mod" to denote the category of left R-modules.
(en)
dbp:
title
Hom functor
(en)
Internal Hom
(en)
dbp:
wikiPageUsesTemplate
dbt
:Nlab
dbt
:Cite_book
dbt
:Main
dbt
:Clarify
dbt
:Refend
dbt
:Refbegin
dbt
:Hair_space
dbt
:Short_description
dct:
subject
dbc
:Binary_operations
dbc
:Functors
rdfs:
label
Hom functor
(en)
Hom funktor
(cs)
Hom-Funktor
(de)
Foncteur Hom
(fr)
Hom関手
(ja)
Функтор Hom
(uk)
Функтор Hom
(ru)
owl:
sameAs
freebase
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wikidata
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:Hom functor
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:Hom functor
dbpedia-ja
:Hom functor
dbpedia-ru
:Hom functor
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prov:
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is
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