Lebl-Basic-Analysis-I · Problem 3.3.13

Continuous Functions

Mathematics · extreme-and-intermediate-value-theorems

Problem

True/False, prove or find a counterexample. If f:R→Rf : \mathbb{R} \to \mathbb{R} is a continuous function such that f∣Zf|_{\mathbb{Z}} is bounded, then ff is bounded.

Related theory

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