Definition:Interior Point (Topology)/Definition 2

Definition

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

Let $H \subseteq S$.

Let $h \in H$.

$h$ is an interior point of $H$ if and only if $h$ has an open neighborhood $N_h$ such that $N_h \subseteq H$.

Also see

• Equivalence of Definitions of Interior Point