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- Q5174145 subject Q7217333.
- Q5174145 subject Q8911701.
- Q5174145 abstract "In mathematics, particularly topology, a cosmic space is any topological space that is a continuous image of some separable metric space. Equivalently (for regular T1 spaces but not in general), a space is cosmic if and only if it has a countable network; namely a countable collection of subsets of the space such that any open set is the union of a subcollection of these sets.Cosmic spaces have several interesting properties. There are a number of unsolved problems about them.".
- Q5174145 wikiPageExternalLink book.pdf.
- Q5174145 wikiPageWikiLink Q1193403.
- Q5174145 wikiPageWikiLink Q170058.
- Q5174145 wikiPageWikiLink Q175116.
- Q5174145 wikiPageWikiLink Q176916.
- Q5174145 wikiPageWikiLink Q177646.
- Q5174145 wikiPageWikiLink Q179899.
- Q5174145 wikiPageWikiLink Q180953.
- Q5174145 wikiPageWikiLink Q185359.
- Q5174145 wikiPageWikiLink Q185478.
- Q5174145 wikiPageWikiLink Q213363.
- Q5174145 wikiPageWikiLink Q284347.
- Q5174145 wikiPageWikiLink Q395.
- Q5174145 wikiPageWikiLink Q42989.
- Q5174145 wikiPageWikiLink Q680081.
- Q5174145 wikiPageWikiLink Q7217333.
- Q5174145 wikiPageWikiLink Q860623.
- Q5174145 wikiPageWikiLink Q8911701.
- Q5174145 wikiPageWikiLink Q936155.
- Q5174145 comment "In mathematics, particularly topology, a cosmic space is any topological space that is a continuous image of some separable metric space. Equivalently (for regular T1 spaces but not in general), a space is cosmic if and only if it has a countable network; namely a countable collection of subsets of the space such that any open set is the union of a subcollection of these sets.Cosmic spaces have several interesting properties. There are a number of unsolved problems about them.".
- Q5174145 label "Cosmic space".