bijective

The bijective base-26 system is also known as base 26 without a zero.

A bijective function from a set to itself is also called a permutation.

As a bijective mapping from S to an initial segment of the natural numbers.

If f is bijective, are said to be equivalent.

This does not define bijective maps and equivalence relations however.

Something called bijective numeration is a possible example of a system without zeroes.

Clearly, for this to be possible, the update rule must be bijective.

They also mention but do not describe the details of a fifth bijective proof.

When the degrees are finite, injective is equivalent here to bijective.

Where it is defined, the mapping is smooth and bijective.

Clearly this is a bijective map from to .

Then ι is bijective and continuous by the above result.

Given two surfaces with the same topology, a bijective mapping between them exists.

So multiplication by g acts as a bijective function.

Therefore the spectrum consists precisely of those scalars for which is not bijective.

If this map is bijective then the module is called reflexive.

There is however no conformal bijective map between the open unit disk and the plane.

The bijective transform includes eight runs of identical characters.

Bijective proofs are utilized to demonstrate that two sets have the same number of elements.

A bijective map is open if and only if it is closed.

Bijective proofs of the formula for the Catalan numbers.

Such an inverse function exists if and only if f is bijective.

There is a bijective version of the transform, by which the transformed string uniquely identifies the original.

This is because a bijective homomorphism need not be an isomorphism of topological groups.

Moreover, if mapping goes from one set to a set of the same cardinality, it should be bijective.