Compactification/Related Articles: Difference between revisions

From Citizendium
Jump to navigation Jump to search
imported>Daniel Mietchen
m (Robot: Creating Related Articles subpage)
 
No edit summary
 
(2 intermediate revisions by 2 users not shown)
Line 1: Line 1:
{{subpages}}
<noinclude>{{subpages}}</noinclude>


==Parent topics==
==Parent topics==
Line 17: Line 17:
{{r|Homeomorphism}}
{{r|Homeomorphism}}


[[Category:Bot-created Related Articles subpages]]
{{Bot-created_related_article_subpage}}
<!-- Remove the section above after copying links to the other sections. -->
<!-- Remove the section above after copying links to the other sections. -->
==Articles related by keyphrases (Bot populated)==
{{r|Measure (mathematics)}}
{{r|Heine–Borel theorem}}
{{r|Compact space}}
{{r|Indiscrete space}}

Latest revision as of 11:00, 31 July 2024

This article is a stub and thus not approved.
Main Article
Discussion
Related Articles  [?]
Bibliography  [?]
External Links  [?]
Citable Version  [?]
 
A list of Citizendium articles, and planned articles, about Compactification.
See also changes related to Compactification, or pages that link to Compactification or to this page or whose text contains "Compactification".

Parent topics

Subtopics

Other related topics

Bot-suggested topics

Auto-populated based on Special:WhatLinksHere/Compactification. Needs checking by a human.

  • Compact space [r]: A toplogical space for which every covering with open sets has a finite subcovering. [e]
  • Homeomorphism [r]: A function that maps one topological space to another with the property that it is bijective and both the function and its inverse are continuous with respect to the associated topologies. [e]

Articles related by keyphrases (Bot populated)

  • Measure (mathematics) [r]: Systematic way to assign to each suitable subset a number, intuitively interpreted as the size of the subset. [e]
  • Heine–Borel theorem [r]: In Euclidean space of finite dimension with the usual topology, a subset is compact if and only if it is closed and bounded. [e]
  • Compact space [r]: A toplogical space for which every covering with open sets has a finite subcovering. [e]
  • Indiscrete space [r]: A topological space in which the only open subsets are the empty set and the space itself [e]