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Project title: Solving the task in higher mathematics
Type of cooperation: One-time project
Section: Education and consulting
Prepayment: without prepayment
Payment methods: Bank transfer, Electronic money
Acceptance of requests: closed
Type of cooperation: One-time project
Section: Education and consulting
Prepayment: without prepayment
Payment methods: Bank transfer, Electronic money
Acceptance of requests: closed
Project description:
Requires the services of a specialist in solving problems in higher mathematics. We need to solve the functor.
Let C be the category with all equalizers, and let F: C → D be the conservative functor that keeps equalizers. Show that F is also the right functor.
Definitions:
The right functor is F: C → D, which is called a right functor if its action on morphisms is differentiated between certain objects. f. For any objects A, B in category C and morphisms f, g: A → B, if F f = F g, then f = g.
Functor F: C → D is a conservative functor if it reflects isomorphisms, etc. E. For any objects A, B in category C and morphism f: A → B, if F f is isomorphism, then f is also isomorphism.
Requires the services of a specialist in solving problems in higher mathematics. We need to solve the functor.
Let C be the category with all equalizers, and let F: C → D be the conservative functor that keeps equalizers. Show that F is also the right functor.
Definitions:
The right functor is F: C → D, which is called a right functor if its action on morphisms is differentiated between certain objects. f. For any objects A, B in category C and morphisms f, g: A → B, if F f = F g, then f = g.
Functor F: C → D is a conservative functor if it reflects isomorphisms, etc. E. For any objects A, B in category C and morphism f: A → B, if F f is isomorphism, then f is also isomorphism.
