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Normal morphism - Definition |  | Normal morphism - Definition: Encyclopedia II - Normal morphism - Definition |  | A category C must have zero morphisms for the concept of normality to make complete sense. In that case, we say that a monomorphism is normal if it is the kernel of some morphism, and an epimorphism is normal (or conormal) if it is the cokernel of some morphism.
C itself is normal if every monomorphism is normal. C is conormal if every epimorphism is normal. Finally, C is binormal if it's both normal and conormal. But note that some authors will use only the word "normal" t ...
See also:Normal morphism, Normal morphism - Definition, Normal morphism - Examples |  | | Normal morphism, Normal morphism - Definition, Normal morphism - Examples |  | |
|  |  | Normal morphism: Encyclopedia II - Normal morphism - Definition
Normal morphism - Definition
A category C must have zero morphisms for the concept of normality to make complete sense. In that case, we say that a monomorphism is normal if it is the kernel of some morphism, and an epimorphism is normal (or conormal) if it is the cokernel of some morphism.
C itself is normal if every monomorphism is normal. C is conormal if every epimorphism is normal. Finally, C is binormal if it's both normal and conormal. But note that some authors will use only the word "normal" to indicate that C is actually binormal.
Other related archivesCategory theory, Frenet-Serret formulas, abelian category, abelian groups, category theory, cokernel, curves, epimorphism, group, if and only if, inclusion map, kernel, mathematics, monomorphism, morphism, normal subgroup, subgroup, zero morphisms
 Adapted from the Wikipedia article "Definition", under the G.N U Free Docmentation License. Please also see http://en.wikipedia.org/wiki |
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