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- Q5199271 subject Q8482195.
- Q5199271 abstract "In mathematics, a cylinder set is the natural open set of a product topology. Cylinder sets are particularly useful in providing the base of the natural topology of the product of a countable number of copies of a set. If V is a finite set, then each element of V can be represented by a letter, and the countable product can be represented by the collection of strings of letters.".
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- Q5199271 wikiPageWikiLink Q810214.
- Q5199271 wikiPageWikiLink Q8482195.
- Q5199271 wikiPageWikiLink Q865746.
- Q5199271 wikiPageWikiLink Q898323.
- Q5199271 comment "In mathematics, a cylinder set is the natural open set of a product topology. Cylinder sets are particularly useful in providing the base of the natural topology of the product of a countable number of copies of a set. If V is a finite set, then each element of V can be represented by a letter, and the countable product can be represented by the collection of strings of letters.".
- Q5199271 label "Cylinder set".