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A map of topological spaces is a Serre microfibration if for any lifting square for and , we can find such that the lifting property is satisfied after restricting to .
Any Serre fibration is a Serre microfibration.
Any inclusion of open subspaces is a Serre microfibration. It is a Serre fibration if and only it is a homeomorphism.
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The original definition (in the more general context of quasitopological spaces) is Definition 1.4.2.B in
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