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- Tav_(number) abstract "In his work on set theory, Georg Cantor denoted the collection of all cardinal numbers by the last letter of the Hebrew alphabet, ת (transliterated as Taf, Tav, or Taw.) As Cantor realized, this collection could not itself have a cardinality, as this would lead to a paradox of the Burali-Forti type. Cantor instead said that it was an "inconsistent" collection which was absolutely infinite.".
- Tav_(number) wikiPageID "640479".
- Tav_(number) wikiPageRevisionID "492082102".
- Tav_(number) hasPhotoCollection Tav_(number).
- Tav_(number) subject Category:Cardinal_numbers.
- Tav_(number) type Abstraction100002137.
- Tav_(number) type CardinalNumber113597585.
- Tav_(number) type CardinalNumbers.
- Tav_(number) type DefiniteQuantity113576101.
- Tav_(number) type Measure100033615.
- Tav_(number) type Number113582013.
- Tav_(number) comment "In his work on set theory, Georg Cantor denoted the collection of all cardinal numbers by the last letter of the Hebrew alphabet, ת (transliterated as Taf, Tav, or Taw.) As Cantor realized, this collection could not itself have a cardinality, as this would lead to a paradox of the Burali-Forti type. Cantor instead said that it was an "inconsistent" collection which was absolutely infinite.".
- Tav_(number) label "Tav (number)".
- Tav_(number) sameAs m.02zm7k.
- Tav_(number) sameAs Q7688980.
- Tav_(number) sameAs Q7688980.
- Tav_(number) sameAs Tav_(number).
- Tav_(number) wasDerivedFrom Tav_(number)?oldid=492082102.
- Tav_(number) isPrimaryTopicOf Tav_(number).