Definition 5.21.1. Let $X$ be a topological space.
Given a subset $T \subset X$ the interior of $T$ is the largest open subset of $X$ contained in $T$.
A subset $T \subset X$ is called nowhere dense if the closure of $T$ has empty interior.
Definition 5.21.1. Let $X$ be a topological space.
Given a subset $T \subset X$ the interior of $T$ is the largest open subset of $X$ contained in $T$.
A subset $T \subset X$ is called nowhere dense if the closure of $T$ has empty interior.
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