Site Navigation
Categories:
category
category theory
category of groups
category of groups
Abstract algebra
Category theory
Isomorphism theorems
Articles lacking sources from July 2008
All articles lacking sources

Summary Of: Cokernel

One can define the cokernel in the general framework of... if it is the cokernel of some morphism... is just the cokernel of their difference... can be written as the cokernel of some morphism... is the cokernel of its own kernel...

Encyclodia Page On: Cokernel

These Are Links To Other Documents
Coker | mathematics | linear mapping | vector spaces | quotient space | codomain | morphism | category | homomorphism | groups | bounded linear operator | Hilbert spaces | zero morphism | universal | dual | kernels of category theory | abstract algebra | abelian groups | vector spaces | modules | homomorphism | quotient | image | topological | closure | category theory | zero morphisms | morphism | coequalizer | morphism | Image:Cokernel-01.png | commutes | universal | Image:Cokernel-02.png | up to | isomorphism | coequalizers | epimorphism | normal | category of groups | category of groups | group homomorphism | quotient | normal closure | abelian groups | subgroup | modulo | preadditive category | coequalizer | pre-abelian category | image | coimage | Abelian categories | epimorphism | | cite | references or sources | reliable sources | Unverifiable | Categories | Abstract algebra | Category theory | Isomorphism theorems | Articles lacking sources from July 2008 | All articles lacking sources |
This article is licensed under the GNU Free Documentation License. It uses material from the Wikipedia article "Cokernel".