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Matching Pages (12 found; page 1 of 1)

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...

Representable functor - Wikipedia

Preservation of limits Representable functors are naturally isomorphic to Hom functors and therefore share their properties. In particular, (covari...

Functor - Wikipedia

Diagonal functor : The diagonal functor is defined as the functor from D to the functor category D C which sends each object in D to the constant f...

Initial object - Wikipedia

It follows that any functor which preserves limits will take terminal objects to terminal objects, and any functor which preserves colimits will ta...

Category of abelian groups - Wikipedia

Ab is injective if and only if it is divisible ; it is projective if and only if it is a free abelian group. The category has a projective generato...

Comma category - Wikipedia

Limits and universal morphisms Colimits in comma categories may be "inherited". If and are cocomplete, is a cocontinuous functor, and another funct...

Category of vector spaces - Wikipedia

Category of vector spaces - Wikipedia, the free encyclopedia Category of vector spaces From Wikipedia, the free encyclopedia Jump to: navigation , ...

List of category theory topics - Wikipedia

Subcategory Faithful functor Full functor Forgetful functor Yoneda lemma Representable functor Functor category Adjoint functors Galois connection ...

Final topology - Wikipedia

Final topology - Wikipedia, the free encyclopedia Final topology From Wikipedia, the free encyclopedia Jump to: navigation , search In general topo...

Free algebra - Wikipedia

In abstract algebra , a free algebra is the noncommutative analogue of a polynomial ring (which may be regarded as a free commutative algebra ). Le...

Category of preordered sets - Wikipedia

Category of preordered sets - Wikipedia, the free encyclopedia Category of preordered sets From Wikipedia, the free encyclopedia Jump to: navigatio...

Complete lattice - Wikipedia

Complete lattices must not be confused with complete partial orders ( cpo s), which constitute a strictly more general class of partially ordered s...

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