Diameter of a set | Definition | Diam Ē = Diam E | Theorem | pdf Popular Videos f from x to y is continous function iff f inverse C is Closed set in X for a Closed set C in Y | Theorem | Continuity of function April 13, 2021 Theorem : Connectedness January 5, 2021 Separated sets | Definition | Examples | Real Analysis | Metric Space | Topology | connectedness February 2, 2021 Convergent Sequence in R^k February 4, 2021 Description Diameter of a set definition of diameter of a set Theorem of diameter of a set in metric space E is a subset of metric space X. Diameter of closure of E is equal to Diameter of E View Fullscreen Posted by Cheena Banga | Feb 15, 2021 | Real Analysis, Sequences in metric space | 0 |