Examples of 'bijective' in a sentence
Meaning of "bijective"
Bijective is a mathematical term used to describe a function or mapping between two sets, where each element in one set is paired with exactly one element in the other set
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- Both injective and surjective.
- Having a component that is (specified to be) a bijective map; that specifies a bijective map.
How to use "bijective" in a sentence
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bijective
A bijective monoid homomorphism is called a monoid isomorphism.
The group of all bijective affine transformations.
Bijective proofs of the pentagonal number theorem.
An isomorphism of super vector spaces is a bijective homomorphism.
A function is bijective if it is both injective and surjective.
Cardinality is defined in terms of bijective functions.
Any bijective ring homomorphism is a ring isomorphism.
That correspondence is unique only if the mapping is bijective.
A bijective local homeomorphism is therefore a homeomorphism.
An automorphism is simply a bijective homomorphism of an object with itself.
Any bijective history preserving function is an order isomorphism.
A ring isomorphism is a bijective ring morphism.
A bijective function is an injective surjective function.
Obviously the prior map is bijective.
Are bijective and inverse to each other.
See also
State whether the function f is bijective.
A field automorphism is a bijective ring homomorphism from a field to itself.
The association may even be bijective.
A diffeomorphism is a bijective local diffeomorphism.
A bijective function from a set to itself is also called a permutation.
We must show that Ï• is bijective and preserves the group.
Bijective morphism are called isomorphism.
If f and g are bijective functions then.
Some bidirectional languages are bijective.
If this map is bijective then the module is called reflexive.
An isomorphism is simply a bijective homomorphism.
A bijective function is a bijection.
Recall that a bijective function is a.
Hence the function is bijective.
This is because a bijective homomorphism need not be an isomorphism of topological groups.
So multiplication by g acts as a bijective function.
Bijective isometry is an isometry.
Translational symmetry is preserved under arbitrary bijective affine transformations.
Bijective proofs are utilized to demonstrate that two sets have the same number of elements.
The binary trees are produced using a TreeOrder bijective function.
Hence f is a bijective function.
Functions which are both injective and surjective are also called bijective.
The multivariate function t defined in this way is bijective relative to each of its variables.
The bijective relation between the spatial coordinates and their temporal coordinates is used.
The map is not bijective.
Bijective counting of the domain revolution across the loops would thus no longer be possible.
This is clearly bijective.
Bijective proofs of the formula for the Catalan numbers.
The function f is bijective.
There is however no conformal bijective map between the open unit disk and the plane.
An isomorphism between algebraic structures of the same type is commonly defined as a bijective homomorphism.
The original proof was bijective and generalized the de Bruijn sequences.
Show that it is bijective.
This condition ensures the bijective character of the discrimination function Di.
The Russians and me is not bijective.
