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analysis - In $C([0,1],\mathbb{R})$, the sup norm and the $L^1$ norm are not equivalent. - Mathematics Stack Exchange
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Intro Real Analysis, Lec 35: Sup Norm and Metric on C[a,b], Sequence Space, Open & Closed Sets - YouTube
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![SOLVED: Problem 14. Let Il-Ilz be the norm defined by Ilvllz 1 "(x)? and let Il Ilo be the uniform norm Ilvllo sup lv (x) - rel-1,] Mark each of the following](https://cdn.numerade.com/ask_images/00d236605d754c73a0cbd6e51b35ec5f.jpg "SOLVED: Problem 14. Let Il-Ilz be the norm defined by Ilvllz 1 \"(x)? and let Il Ilo be the uniform norm Ilvllo sup lv (x) - rel-1,] Mark each of the following")
SOLVED: Problem 14. Let Il-Ilz be the norm defined by Ilvllz 1 "(x)? and let Il Ilo be the uniform norm Ilvllo sup lv (x) - rel-1,] Mark each of the following
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