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  • * For mathematical topics see [[Cardinality]] for the concept, and [[Cardinal number]] for the theory
    292 bytes (34 words) - 17:22, 27 June 2009
  • A '''transfinite number''' is an infinite [[cardinal number|cardinal]] or [[ordinal number|ordinal]] number.
    495 bytes (72 words) - 18:31, 20 June 2009
  • ...he former "Cardinality" to [[cardinal number]] where the formal theory and cardinal number arithmetic belongs.
    289 bytes (36 words) - 18:24, 26 June 2009
  • An infinite number, either a cardinal number or an ordinal number.
    103 bytes (14 words) - 18:45, 20 June 2009
  • {{r|Cardinal number}}
    291 bytes (36 words) - 08:06, 19 August 2009
  • {{r|cardinal number}}
    182 bytes (22 words) - 18:39, 20 June 2009
  • {{r|cardinal number}}
    189 bytes (21 words) - 16:20, 17 June 2009
  • | pagename = Cardinal number | abc = Cardinal number
    1 KB (153 words) - 09:37, 7 July 2009
  • {{r|Cardinal number}}
    207 bytes (28 words) - 18:34, 24 September 2010
  • ...s to the concept of [[transfinite numbers]]. In this formalism, infinite [[cardinal number]]s, the [[aleph number]]s, allow meaningful comparison of the size of infin
    1 KB (209 words) - 21:20, 13 April 2007
  • {{r|cardinal number}}
    206 bytes (26 words) - 16:28, 11 June 2009
  • : Technical material should go into [[cardinal number]] for context There is a lot more to say about alephs, but I think that this belongs to [[cardinal number]]
    4 KB (722 words) - 19:10, 19 June 2009
  • because it is the smallest cardinal number.
    2 KB (326 words) - 18:28, 17 July 2009
  • {{r|cardinal number}}
    2 KB (193 words) - 04:32, 22 November 2023
  • {{r|Cardinal number}}
    507 bytes (65 words) - 07:17, 22 July 2011
  • {{r|Cardinal number}}
    556 bytes (74 words) - 11:11, 11 January 2010
  • It is the smallest transfinite [[cardinal number]].
    1 KB (214 words) - 13:35, 6 July 2009
  • {{r|Cardinal number}} {{r|Cardinal number}}
    6 KB (923 words) - 11:53, 27 August 2009
  • ...From this theorem it would follow at once that the continuum has the next cardinal number beyond that of the countable assemblage; the proof of this theorem would, t
    8 KB (1,289 words) - 20:20, 15 July 2009
  • In terms of [[cardinal number]]s this is equivalent to:
    8 KB (1,275 words) - 15:34, 23 September 2013
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