functor वाक्य
उदाहरण वाक्य
मोबाइल
- A functor is an operation on spaces and functions between them.
- This functor is studied and extended in topological K-theory.
- That is, it is left adjoint to the forgetful functor.
- Any functor which is part of an equivalence is essentially surjective.
- In this sense, the diagonal functor acts trivially on arrows.
- We then say that this functor is filtration by representable functors.
- Similar remarks apply to the colimit functor ( which is covariant ).
- The functor which maps a ring to its underlying additive abelian group.
- The fundamental group functor takes products and coproducts to coproducts.
- Mathematicians do not generally need the full adjoint functor concept.
- This allows the entire chain complex to be treated as a functor.
- Under the forgetful functor, this morphism yields the identity.
- This gives a contravariant functor from manifolds to abelian groups.
- This functor is left adjoint to the corresponding forgetful functor.
- This functor is left adjoint to the corresponding forgetful functor.
- The most important examples of subfunctors are subfunctors of the Hom functor.
- The functor returns a structure that follows the ORD _ MAP interface.
- The pushforward is the morphism corresponding to the homology functor.
- Every flat resolution is acyclic with respect to this functor.
- A continuous functor sends covering sieves to covering sieves.
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