Totally bounded metric space: Difference between revisions
(New page: {{metric space property}} ==Definition== ===Symbol-free definition=== A metric space is termed '''totally bounded''' if for every <math>\epsilon > 0</math>, the whole space can be e...) |
m (1 revision) |
(No difference)
| |
Latest revision as of 19:59, 11 May 2008
This article defines a property that can be evaluated for a metric space
Definition
Symbol-free definition
A metric space is termed totally bounded if for every , the whole space can be expressed as a union of finitely many -balls.