Search results

Jump to navigation Jump to search

Page title matches

  • 81 bytes (10 words) - 20:12, 12 October 2009
  • ...rsive functions is a [[subset]] of the set of general recursive functions. Ackermann's function is an example that shows that the former is a [[strict subset]] <ref>{{cite journal | author=Wilhelm Ackermann | journal=[[Mathematische Annalen]] | title=''Zum Hilbertschen Aufbau der r
    2 KB (306 words) - 07:01, 6 July 2024
  • 180 bytes (22 words) - 11:52, 19 March 2024
  • #redirect [[Ackermann function/Definition]]
    43 bytes (4 words) - 05:16, 2 February 2009
  • 362 bytes (58 words) - 05:15, 2 February 2009
  • Auto-populated based on [[Special:WhatLinksHere/Ackermann function]]. Needs checking by a human.
    543 bytes (68 words) - 07:00, 6 July 2024

Page text matches

  • #redirect [[Ackermann function/Definition]]
    43 bytes (4 words) - 05:16, 2 February 2009
  • ...rsive functions is a [[subset]] of the set of general recursive functions. Ackermann's function is an example that shows that the former is a [[strict subset]] <ref>{{cite journal | author=Wilhelm Ackermann | journal=[[Mathematische Annalen]] | title=''Zum Hilbertschen Aufbau der r
    2 KB (306 words) - 07:01, 6 July 2024
  • Auto-populated based on [[Special:WhatLinksHere/Ackermann function]]. Needs checking by a human.
    543 bytes (68 words) - 07:00, 6 July 2024
  • {{r|Ackermann function}}
    578 bytes (74 words) - 17:00, 26 September 2024
  • Pentation appears as 5th [[ackermann]]. <math>A_{b,5}</math> is Fifth [[ackermann]] to base <math>b</math>.
    8 KB (1,169 words) - 01:26, 9 September 2014
  • {{r|Ackermann functions}}
    1 KB (151 words) - 07:00, 26 October 2024
  • <ref name="k2">D.Kouznetsov. Ackermann functions of complex argument. Preprint ILS UEC, 2008. <ref name="a"> W.Ackermann. ”Zum Hilbertschen Aufbau der reellen Zahlen”. Mathematische Annalen
    4 KB (413 words) - 15:01, 9 November 2024
  • <ref name="k2">D.Kouznetsov. Ackermann functions of complex argument. Preprint of the Institute for Laser Science, <ref name="a"> W.Ackermann. ”Zum Hilbertschen Aufbau der reellen Zahlen”. [[Mathematische Annalen]
    4 KB (628 words) - 10:10, 16 September 2024
  • ...ly established for functions of a discrete variable; see for example the [[Ackermann functions]].
    2 KB (219 words) - 12:01, 19 August 2024
  • [[Ackermann]] [[Category:Ackermann]]
    6 KB (929 words) - 05:34, 2 September 2014
  • * [[David Hilbert|Hilbert, D.]], and Ackermann, W. (1928), ''Grundzüge der theoretischen Logik'' (''[[Principles of Theor
    2 KB (234 words) - 15:34, 14 October 2007
  • [[Category:Ackermann]]
    3 KB (406 words) - 04:28, 2 September 2014
  • </ref>, and various [[superfunction]]s, including the [[Ackermann function]]s.
    9 KB (1,388 words) - 08:57, 10 July 2024
  • <ref name="k2">D.Kouznetsov. Ackermann functions of complex argument. Preprint of the Institute for Laser Science, ...le is quite similar to the [[Ackermann function]]s, but, historically, the Ackermann functions have some displacement in its argument and its value.
    65 KB (10,208 words) - 11:22, 14 December 2024
  • *Ackermann, H.-W., and M. S. DuBow. 1987. '''Viruses of Prokaryotes, Volume 1, General *Ackermann, H.-W., and M. S. DuBow. 1987. '''Viruses of Prokaryotes, Volume 2, Natural
    23 KB (3,504 words) - 16:08, 24 October 2013
  • ...results look promising.<ref name="gerber">{{cite journal |author=Gerber M, Ackermann G |title=OPT-80, a macrocyclic antimicrobial agent for the treatment of Clo
    45 KB (6,213 words) - 12:52, 27 September 2024
  • ...in [[Principles of Theoretical Logic]] by [[David Hilbert]] and [[Wilhelm Ackermann]] in 1928. The analytical generality of the predicate logic allowed the fo
    32 KB (4,983 words) - 07:00, 13 September 2024
  • ...ron Microscope Image of the ''Synechococcus'' Phage S-PM2 by Hans-Wolfgang Ackermann.]]
    25 KB (3,752 words) - 13:50, 8 March 2024
  • ...ron Microscope Image of the ''Synechococcus'' Phage S-PM2 by Hans-Wolfgang Ackermann.]]
    25 KB (3,813 words) - 17:01, 15 July 2024
View (previous 20 | ) (20 | 50 | 100 | 250 | 500)