Limit_point
Definition
A point $x$ is a limit point of a set $A$ if every $\epsilon$-neighborhood (see epsilon-neighborhood) $V_{\epsilon}\left. (x) \right.$ of $x$ interinters the set $A$ at some point other than $x$.
A point $x$ is a limit point of a set $A$ if every $\epsilon$-neighborhood (see epsilon-neighborhood) $V_{\epsilon}\left. (x) \right.$ of $x$ interinters the set $A$ at some point other than $x$.