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Lebl-Basic-Analysis-I
· Problem 3.4.6
Continuous Functions
Mathematics · uniform-continuity
Problem
(Challenging) Let
f
:
R
→
R
f : \mathbb{R} \to \mathbb{R}
f
:
R
→
R
be a polynomial of degree
d
≥
2
d \geq 2
d
≥
2
. Show that
f
f
f
is not Lipschitz continuous.
Related theory
uniform-continuity
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