Last Updated :2025/11/19

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(set theory) A function for which every element of the codomain is mapped to by some element of the domain; (formally) Any function f:X→Y for which for every y∈Y, there is at least one x∈X such that f(x)=y.

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surjection

To prove that f: A → B is a surjection, we must show that for every element b in B there exists an a in A with f(a) = b.

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To prove that f: A → B is a surjection, we must show that for every element b in B there exists an a in A with f(a) = b.

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