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- Kernel_(category_theory) abstract "In category theory and its applications to other branches of mathematics, kernels are a generalization of the kernels of group homomorphisms, the kernels of module homomorphisms and certain other kernels from algebra. Intuitively, the kernel of the morphism f : X → Y is the "most general" morphism k : K → X that yields zero when composed with (followed by) f.Note that kernel pairs and difference kernels (aka binary equalisers) sometimes go by the name "kernel"; while related, these aren't quite the same thing and are not discussed in this article.".
- Kernel_(category_theory) thumbnail KerCat01.png?width=300.
- Kernel_(category_theory) wikiPageID "142616".
- Kernel_(category_theory) wikiPageRevisionID "595465368".
- Kernel_(category_theory) hasPhotoCollection Kernel_(category_theory).
- Kernel_(category_theory) subject Category:Category_theory.
- Kernel_(category_theory) comment "In category theory and its applications to other branches of mathematics, kernels are a generalization of the kernels of group homomorphisms, the kernels of module homomorphisms and certain other kernels from algebra.".
- Kernel_(category_theory) label "Kern (categorietheorie)".
- Kernel_(category_theory) label "Kernel (category theory)".
- Kernel_(category_theory) label "Ядро (теория категорий)".
- Kernel_(category_theory) sameAs Kern_(categorietheorie).
- Kernel_(category_theory) sameAs m.011ztf.
- Kernel_(category_theory) sameAs Q2920416.
- Kernel_(category_theory) sameAs Q2920416.
- Kernel_(category_theory) wasDerivedFrom Kernel_(category_theory)?oldid=595465368.
- Kernel_(category_theory) depiction KerCat01.png.
- Kernel_(category_theory) isPrimaryTopicOf Kernel_(category_theory).
