Examples of bijective

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A conjugacy is a homomorphism which is bijective.
Pushout complements for partly total algebras prove that h is an isomorphism, that is, is bijective and closed.
If is bijective, the application is an isomorphism.
In this case the semi-conjugacy h will be bijective and so a conjugation.
Note also our definition of isomorphisms is stronger than bijective p-maps: each component injection should become a symmetry-preserving/reflecting bijection.
Then is bijective, with the exception of a countable set.
Hence, there exists a bijective correspondence between non-unital scaled simple dimension groups and almost simple dimension groups.
In addition to this feature, a very strict (bijective) correspondence of stable models is necessitated by the notion of visible equivalence.
If a view changes this property, it also must provide a bijective mapping between the default representation and the new representation specified by the view.
We give a simple combinatorial proof of the latter claim because it allows us to introduce the bijective correspondence between recursive trees and permutations.
We shall be concerned with a class of affine transformation which induce bijective maps on the two-dimensional torus.
A morphism is an isomorphism if it is bijective.
An injective (bijective) homomorphism is called an embedding (topological conjugacy).

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