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bn:03421363n
Noun Concept
Categories: Morphisms
EN
epimorphism  epi  epic  Epic morphism  epimorphic
EN
In category theory, an epimorphism is a morphism f : X → Y that is right-cancellative in the sense that, for all objects Z and all morphisms g1, g2: Y → Z, g 1 ∘ f = g 2 ∘ f ⟹ g 1 = g 2. Wikipedia
Definitions
Relations
Sources
EN
In category theory, an epimorphism is a morphism f : X → Y that is right-cancellative in the sense that, for all objects Z and all morphisms g1, g2: Y → Z, g 1 ∘ f = g 2 ∘ f ⟹ g 1 = g 2. Wikipedia
Surjective homomorphism Wikidata
A morphism p such that for any other pair of morphisms f and g, if f ∘ p = g ∘ p , then f = g. Wiktionary
IS A
morphism
surjective function
HAS KIND
bimorphism
DIFFERENT FROM
surjective function
monomorphism
STUDIED BY
category theory
Wikipedia
EN
epimorphism
Wikidata
EN
epimorphism
Wiktionary
EN
epimorphism
Wikipedia Redirections
EN
Epic morphism, epimorphic, epimorphisms, extremal epimorphism, homological epimorphism, regular epimorphism, split epi
Wikidata Alias
EN
epi, epic, epimorphism

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