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Matching Pages (6 found; page 1 of 1)

Closed monoidal category - Wikipedia

Namely, we can demand the existence of a tensor product that is left adjoint to the internal Hom functor . In this approach, closed monoidal catego...

Adjoint functors - Wikipedia

Problems formulated with adjoint functors 1.3 Adjoint functors as solving optimization problems 1.4 The case of partial orders 2 Formal definitions...

Exact functor - Wikipedia

contravariant functor is right exact if and only if it turns finite limits into colimits. A functor is exact if and only if it is both left exact a...

Morphism - Wikipedia

A bimorphism is a morphism that is both an epimorphism and a monomorphism. Isomorphism : f  : X ? Y is called an isomorphism if there exists a morp...

Derived functor - Wikipedia

Left derived functors are zero on all projective objects. One may also start with a contravariant left-exact functor F ; the resulting right-derive...

String diagram - Wikipedia

String diagram - Wikipedia, the free encyclopedia String diagram From Wikipedia, the free encyclopedia Jump to: navigation , search In category the...

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