Let \((X, d)\) be a metric space. A subset \(S \subseteq X\) is bounded if there exists \(m\in \RR\) such that \(d(x, y) < m\) for all \(x, y\in S\).
Bounded set in a metric space
D-2GCTV
D-2GCTV
Let \((X, d)\) be a metric space. A subset \(S \subseteq X\) is bounded if there exists \(m\in \RR\) such that \(d(x, y) < m\) for all \(x, y\in S\).