C . (Recall that a category C is preadditive if all its morphism sets are Abelian groups and morphism composition is bil...
As mentioned above, the category of all abelian groups is an abelian category. The category of all finitely generated ab...
The dual concept to that of kernel is that of cokernel . That is, the kernel of a morphism is its cokernel in the opposi...
If there is a monoidal functor from a monoidal category M to a monoidal category N , then any category enriched over M c...
C ) can be made precise in several ways; the most succinct formulation uses the language of adjoint functors . Every fun...
Zero morphism - Wikipedia, the free encyclopedia Zero morphism From Wikipedia, the free encyclopedia Jump to: navigation...
Problems formulated with adjoint functors 1.3 Adjoint functors as solving optimization problems 1.4 The case of partial ...
