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- Q616653 subject Q20725017.
- Q616653 subject Q8374981.
- Q616653 subject Q8911701.
- Q616653 abstract "In mathematics, a Cantor space, named for Georg Cantor, is a topological abstraction of the classical Cantor set: a topological space is a Cantor space if it is homeomorphic to the Cantor set. In set theory, the topological space 2ω is called "the" Cantor space. Note that, commonly, 2ω is referred to simply as the Cantor set, while the term Cantor space is reserved for the more general construction of DS for a finite set D and a set S which might be finite, countable or possibly uncountable.".
- Q616653 wikiPageWikiLink Q1070472.
- Q616653 wikiPageWikiLink Q1142889.
- Q616653 wikiPageWikiLink Q1166774.
- Q616653 wikiPageWikiLink Q1194053.
- Q616653 wikiPageWikiLink Q12482.
- Q616653 wikiPageWikiLink Q1417809.
- Q616653 wikiPageWikiLink Q1544261.
- Q616653 wikiPageWikiLink Q155887.
- Q616653 wikiPageWikiLink Q179899.
- Q616653 wikiPageWikiLink Q180953.
- Q616653 wikiPageWikiLink Q18386550.
- Q616653 wikiPageWikiLink Q185478.
- Q616653 wikiPageWikiLink Q202906.
- Q616653 wikiPageWikiLink Q20725017.
- Q616653 wikiPageWikiLink Q273188.
- Q616653 wikiPageWikiLink Q3113164.
- Q616653 wikiPageWikiLink Q320369.
- Q616653 wikiPageWikiLink Q326908.
- Q616653 wikiPageWikiLink Q381892.
- Q616653 wikiPageWikiLink Q395.
- Q616653 wikiPageWikiLink Q4049983.
- Q616653 wikiPageWikiLink Q42989.
- Q616653 wikiPageWikiLink Q472971.
- Q616653 wikiPageWikiLink Q5034034.
- Q616653 wikiPageWikiLink Q5282066.
- Q616653 wikiPageWikiLink Q567843.
- Q616653 wikiPageWikiLink Q571124.
- Q616653 wikiPageWikiLink Q680081.
- Q616653 wikiPageWikiLink Q7168101.
- Q616653 wikiPageWikiLink Q740207.
- Q616653 wikiPageWikiLink Q76420.
- Q616653 wikiPageWikiLink Q810214.
- Q616653 wikiPageWikiLink Q8374981.
- Q616653 wikiPageWikiLink Q848569.
- Q616653 wikiPageWikiLink Q854531.
- Q616653 wikiPageWikiLink Q8911701.
- Q616653 wikiPageWikiLink Q938883.
- Q616653 comment "In mathematics, a Cantor space, named for Georg Cantor, is a topological abstraction of the classical Cantor set: a topological space is a Cantor space if it is homeomorphic to the Cantor set. In set theory, the topological space 2ω is called "the" Cantor space. Note that, commonly, 2ω is referred to simply as the Cantor set, while the term Cantor space is reserved for the more general construction of DS for a finite set D and a set S which might be finite, countable or possibly uncountable.".
- Q616653 label "Cantor space".