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Comment by Gro-Tsen on Configurations of injections and surjections (without choice)

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Empty set aside, if there's an injection $f:A\to B$ then there's a surjection $B\to A$ by taking elements of the image of $f$ to their antecedent, and other elements to some fixed element of $A$. (Of course, constructively you can't do this, but in ZF you can.)

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