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Examples ofbijective

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A conjugacy is a homomorphism which isbijective.

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Pushout complements for partly total algebras prove that h is an isomorphism, that is, isbijectiveand closed.

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If isbijective, the application is an isomorphism.

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In this case the semi-conjugacy h will bebijectiveand so a conjugation.

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Note also our definition of isomorphisms is stronger thanbijectivep-maps: each component injection should become a symmetry-preserving/reflecting bijection.

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Then isbijective, with the exception of a countable set.

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Hence, there exists abijectivecorrespondence between non-unital scaled simple dimension groups and almost simple dimension groups.

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In addition to this feature, a very strict (bijective) correspondence of stable models is necessitated by the notion of visible equivalence.

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If a view changes this property, it also must provide abijectivemapping between the default representation and the new representation specified by the view.

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We give a simple combinatorial proof of the latter claim because it allows us to introduce thebijectivecorrespondence between recursive trees and permutations.

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We shall be concerned with a class of affine transformation which inducebijectivemaps on the two-dimensional torus.

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A morphism is an isomorphism if it isbijective.

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An injective (bijective) homomorphism is called an embedding (topological conjugacy).

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These examples are from corpora and from sources on the web. Any opinions in the examples do not represent the opinion of the Cambridge Dictionary editors or of Cambridge University Press or its licensors.

单词	bijective
释义	BETA Examples ofbijective Dictionary> Examples ofbijective bijectiveisn’t in the Cambridge Dictionary yet. You can help! Add a definition A conjugacy is a homomorphism which isbijective. From theCambridge English Corpus Pushout complements for partly total algebras prove that h is an isomorphism, that is, isbijectiveand closed. From theCambridge English Corpus If isbijective, the application is an isomorphism. From theCambridge English Corpus In this case the semi-conjugacy h will bebijectiveand so a conjugation. From theCambridge English Corpus Note also our definition of isomorphisms is stronger thanbijectivep-maps: each component injection should become a symmetry-preserving/reflecting bijection. From theCambridge English Corpus Then isbijective, with the exception of a countable set. From theCambridge English Corpus Hence, there exists abijectivecorrespondence between non-unital scaled simple dimension groups and almost simple dimension groups. From theCambridge English Corpus In addition to this feature, a very strict (bijective) correspondence of stable models is necessitated by the notion of visible equivalence. From theCambridge English Corpus If a view changes this property, it also must provide abijectivemapping between the default representation and the new representation specified by the view. From theCambridge English Corpus We give a simple combinatorial proof of the latter claim because it allows us to introduce thebijectivecorrespondence between recursive trees and permutations. From theCambridge English Corpus We shall be concerned with a class of affine transformation which inducebijectivemaps on the two-dimensional torus. From theCambridge English Corpus A morphism is an isomorphism if it isbijective. From theCambridge English Corpus An injective (bijective) homomorphism is called an embedding (topological conjugacy). From theCambridge English Corpus These examples are from corpora and from sources on the web. Any opinions in the examples do not represent the opinion of the Cambridge Dictionary editors or of Cambridge University Press or its licensors.
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