functorial isomorphism - ορισμός. Τι είναι το functorial isomorphism
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Τι (ποιος) είναι functorial isomorphism - ορισμός

CONCEPT IN CATEGORY THEORY
Functorial point

Isomorphism (crystallography)         
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TYPE OF CRYSTALS
Law of isomorphism; Law of Isomorphism; Isomorphic series; Isotype (crystallography); Mitscherlich's law of isomorphism
In chemistry isomorphism has meanings both at the level of crystallography and at a molecular level. In crystallography, compounds are isomorphous if their symmetry is the same and their unit cell parameters are similar
isomorphic         
IN MATHEMATICS, INVERTIBLE HOMOMORPHISM
Isomorphic; Isomorphism (algebra); Isomorphisms; List of nonisomorphic groups; List of nonisomorphic; Isomorphic (mathematics); Isomorphous; Isomorphy; Canonical isomorphism; Isomorphism (category theory)
<mathematics> Two mathematical objects are isomorphic if they have the same structure, i.e. if there is an isomorphism between them. For every component of one there is a corresponding component of the other. (1995-03-25)
isomorphic         
IN MATHEMATICS, INVERTIBLE HOMOMORPHISM
Isomorphic; Isomorphism (algebra); Isomorphisms; List of nonisomorphic groups; List of nonisomorphic; Isomorphic (mathematics); Isomorphous; Isomorphy; Canonical isomorphism; Isomorphism (category theory)
[???s?(?)'m?:f?k]
¦ adjective corresponding or similar in form and relations.
Derivatives
isomorphism noun
isomorphous adjective

Βικιπαίδεια

Element (category theory)

In category theory, the concept of an element, or a point, generalizes the more usual set theoretic concept of an element of a set to an object of any category. This idea often allows restating of definitions or properties of morphisms (such as monomorphism or product) given by a universal property in more familiar terms, by stating their relation to elements. Some very general theorems, such as Yoneda's lemma and the Mitchell embedding theorem, are of great utility for this, by allowing one to work in a context where these translations are valid. This approach to category theory – in particular the use of the Yoneda lemma in this way – is due to Grothendieck, and is often called the method of the functor of points.