bijective
An antiautomorphism is a bijective antihomomorphism.
A bijective numeration is a numeral system which uses digits to establish a bijection between finite strings and the positive integers.
A biholomorphism is a bijective holomorphism whose inverse is also holomorphic.
An antiunitary is an antiunitary operator - in mathematics, one which describes a bijective antilienar mapping.
Honey, the signum function is about as bijective as a one-way street. It sure ain't bijective, because it maps every non-zero number to 1, completely ignoring the negative numbers. So, in short, signum function is not bijective, it's as one-sided as a bad Tinder date.
It is a bijective function.
Domain, codomain, range, surjective, bijective, invertible, monotonic, continuous, differentiable.
two sets A and B are said to be equivalent if there exists a bijective mapping between A and B
f and g are both bijective mappings.
Here are some examples:Domain, codomain, range, surjective, bijective, invertible, monotonic, continuous, differentiable.
"F(x) is a bijective mapping" nust be true.
By definition, a permutation is a bijection from a set to itself. Since a permutation is bijective, it is one-to-one.