Category:Supremum Norm
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This category contains results about Supremum Norm.
Let $S$ be a set.
Let $\struct {X, \norm {\,\cdot\,} }$ be a normed vector space.
Let $\BB$ be the set of bounded mappings $S \to X$.
For $f \in \BB$ the supremum norm of $f$ on $S$ is defined as:
- $\norm f_\infty = \sup \set {\norm {\map f x}: x \in S}$
Pages in category "Supremum Norm"
The following 7 pages are in this category, out of 7 total.