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- Q18208351 subject Q8234762.
- Q18208351 abstract "In mathematics, a Jónsson–Tarski algebra or Cantor algebra is an algebraic structure encoding a bijection from an infinite set X onto the product X×X. They were introduced by Bjarni Jónsson and Alfred Tarski (1961, theorem 5). Smirnov (1971), named them after Georg Cantor because of Cantor's pairing function and Cantor's theorem that an infinite set X has the same number of elements as X×X; the term "Cantor algebra" is also occasionally used to mean the Boolean algebra of all clopen subsets of the Cantor set, or the Boolean algebra of Borel subsets of the reals modulo meager sets (sometimes called the Cohen algebra).The group of order preserving automorphisms of the free Jónsson–Tarski algebra on one generator is the Thompson group F.".
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- Q18208351 wikiPageWikiLink Q18348203.
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- Q18208351 wikiPageWikiLink Q8234762.
- Q18208351 wikiPageWikiLink Q997521.
- Q18208351 type Thing.
- Q18208351 comment "In mathematics, a Jónsson–Tarski algebra or Cantor algebra is an algebraic structure encoding a bijection from an infinite set X onto the product X×X. They were introduced by Bjarni Jónsson and Alfred Tarski (1961, theorem 5).".
- Q18208351 label "Jónsson–Tarski algebra".
- Q18208351 differentFrom Q6320393.
- Q18208351 differentFrom Q841805.