A mapping that is both one-to-one (an injection) and onto (a surjection), i.e. a function which relates each member of a set S (the domain) to a separate and distinct member of another set T (the range), where each member in T also has a corresponding member in S.
i.e.,
A bijective function, f: X → Y, where set X is {1, 2, 3, 4} and set Y is {A, B, C, D}.
For example,
f(1) = A
f(2) = C
f(3) = B
f(4) = D
1 thought on “Bijection”
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