Viewing topic: Semilocally Simply Connected

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Semilocally Simply Connected

  • Definition: A space B is said to be semilocally simply connected if for each b in B, there is a neighborhood U of b such that the homomorphism i*: pi1(U b) -> pi1(B, b) induced by inclusion is trivial.

    Source: Topology (second edition) by James R. Munkres

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