A topological space is said to be **locally simply connected** if, for every point in the space and for every neighborhood of that point, there exists a smaller neighborhood that is simply connected. To unpack this definition: - A space is **simply connected** if it is path-connected and every loop (closed curve) in the space can be continuously shrunk to a point, without leaving the space.

Articles by others on the same topic (0)

There are currently no matching articles.