◀ ▲ ▶Branches / Analysis / Corollary: All Uniformly Continuous Functions are Continuous
Corollary: All Uniformly Continuous Functions are Continuous
(related to Definition: Uniformly Continuous Functions (Real Case))
Let \(D\subset\mathbb R\) be a subset of real numbers $\mathbb R$ and let $f:D\mapsto \mathbb R$ be a uniformly continuous function on $D$. Then $f$ is continuous on $D$.
Table of Contents
Proofs: 1
Thank you to the contributors under CC BYSA 4.0!
 Github:

References
Bibliography
 Forster Otto: "Analysis 1, Differential und Integralrechnung einer VerĂ¤nderlichen", Vieweg Studium, 1983