\begin{definition}[Definition:Jordan Curve/Interior]
Let $f: \closedint 0 1 \to \R^2$ be a Jordan curve.
It follows from the Jordan Curve Theorem that $\R^2 \setminus \Img f$ is a union of two disjoint connected components, one of which is bounded.
This bounded component is called the '''interior of $f$''', and is denoted as $\Int f$.
Category:Definitions/Topology
\end{definition}