Definition:Weakly Locally Connected at Point

Definition
Let $T = \struct {S, \tau}$ be a topological space. Let $x \in S$.

Also known as
If $T$ is weakly locally connected at $x$, it is also said to be connected im kleinen at $x$.

Also see

 * Equivalence of Definitions of Weakly Locally Connected Space at Point


 * Definition:Locally Connected Space: a space which is weakly locally connected at all points:


 * Topological Space is Locally Connected iff Weakly Locally Connected at All Points


 * Definition:Locally Connected at Point


 * Definition:Locally Path-Connected Space
 * Definition:Weakly Locally Path-Connected Space