- A bijection,
bijective function, or one-to-one
correspondence between two
mathematical sets is a
function such that each
element of the
second set (the...
-
Bijective numeration is any
numeral system in
which every non-negative
integer can be
represented in
exactly one way
using a
finite string of digits....
- In combinatorics,
bijective proof is a
proof technique for
proving that two sets have
equally many elements, or that the sets in two
combinatorial classes...
- homomorphisms, and a
homomorphism is an
isomorphism if and only if it is
bijective. In
various areas of mathematics,
isomorphisms have
received specialized...
- {\displaystyle \forall y\in Y,\exists x\in X,y=f(x).} The
function is
bijective (one-to-one and onto, one-to-one correspondence, or invertible) if each...
- only
differ in six characters. For example,
applying the
bijective transform gives: The
bijective transform includes eight runs of
identical characters....
-
function must not be
confused with one-to-one
correspondence that
refers to
bijective functions,
which are
functions such that each
element in the codomain...
-
between algebraic structures of the same type is
commonly defined as a
bijective homomorphism.: 134 : 28 In the more
general context of
category theory...
- In mathematics, and more
specifically in
linear algebra, a
linear map (also
called a
linear mapping,
linear transformation,
vector space homomorphism,...
- a
bijective group homomorphism from G {\displaystyle G} to H . {\displaystyle H.}
Spelled out, this
means that a
group isomorphism is a
bijective function...
