SOLVED: Let X be a normal space. Prove that X is compact if and only if every continuous map f: X â†' R is bounded. (R is the set of real numbers).
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Today's Goal: Proof of Extension Theorem If a partial solution fails to extend, then Corollary. If is constant for some i, then all partial solutions extend. - ppt download
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Can someone please explain the continuous extension theorem? : r/askmath
Section 35. The Tietze Extension Theorem
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Can someone please explain the continuous extension theorem? : r/askmath
Statement and Proof of the Tietze Extension Theorem
