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Create the page "2" on this wiki! See also the search results found.

Page title matches

• Riesel prime 2 405
  |Rb=2 2;T:T
  3 KB (337 words) - 09:49, 15 November 2023
• Riesel prime 2 407
  |Rb=2 2
  978 bytes (90 words) - 20:52, 13 August 2022
• Riesel prime 2 409
  |Rb=2 {{HistC|2008-03-25|333200|NPLB Drive 2|129767}}
  1 KB (110 words) - 20:52, 13 August 2022
• Riesel prime 2 413
  |Rb=2 {{HistC|2008-03-25|333200|NPLB Drive 2|129767}}
  2 KB (155 words) - 14:33, 10 July 2023
• Riesel prime 2 415
  |Rb=2 {{HistC|2008-03-25|333200|NPLB Drive 2|129767}}
  1 KB (100 words) - 05:44, 16 November 2022
• Riesel prime 2 417
  |Rb=2 2;T:T
  1 KB (129 words) - 20:54, 13 August 2022
• Riesel prime 2 419
  |Rb=2 {{HistC|2008-03-25|333200|NPLB Drive 2|129767}}
  999 bytes (94 words) - 05:02, 19 May 2023
• Riesel prime 2 421
  |Rb=2 {{HistC|2008-03-25|333200|NPLB Drive 2|129767}}
  1 KB (116 words) - 05:31, 4 October 2023
• Riesel prime 2 423
  |Rb=2 {{HistC|2008-03-25|333200|NPLB Drive 2|129767}}
  2 KB (195 words) - 21:18, 4 May 2023
• Riesel prime 2 425
  |Rb=2 2
  2 KB (178 words) - 05:45, 24 August 2022
• Riesel prime 2 427
  |Rb=2 {{HistC|2008-03-25|333200|NPLB Drive 2|129767}}
  1 KB (104 words) - 20:29, 15 May 2023
• Riesel prime 2 429
  |Rb=2 {{HistC|2008-03-25|333200|NPLB Drive 2|129767}}
  2 KB (149 words) - 05:42, 3 July 2023
• Riesel prime 2 431
  |Rb=2 2
  905 bytes (87 words) - 07:28, 4 September 2022
• Riesel prime 2 433
  |Rb=2 {{HistC|2008-03-25|333200|NPLB Drive 2|129767}}
  1 KB (106 words) - 05:00, 31 May 2023
• Riesel prime 2 435
  |Rb=2 {{HistC|2008-03-25|333200|NPLB Drive 2|129767}}
  1 KB (131 words) - 13:50, 5 October 2022
• Riesel prime 2 437
  |Rb=2 2
  1 KB (119 words) - 20:59, 13 August 2022
• Riesel prime 2 439
  |Rb=2 {{HistC|2008-03-25|333200|NPLB Drive 2|129767}}
  1 KB (126 words) - 20:59, 13 August 2022
• Riesel prime 2 441
  |Rb=2 {{HistC|2008-03-25|333200|NPLB Drive 2|129767}}
  2 KB (176 words) - 07:17, 23 October 2023
• Riesel prime 2 443
  |Rb=2 {{HistC|2008-03-25|260000-333200|NPLB Drive 2|129767}}
  2 KB (232 words) - 11:36, 26 September 2024
• Riesel prime 2 445
  |Rb=2 {{HistC|2008-03-25|333200|NPLB Drive 2|129767}}
  1 KB (100 words) - 21:01, 13 August 2022

Page text matches

• Leyland prime P 2007 2
  |LeY=2 |LeProgram=Titanix 2.1.0 (ECPP)
  176 bytes (19 words) - 13:05, 27 July 2019
• Leyland prime P 2127 2
  |LeY=2 |LeProgram=Titanix 2.1.0 (ECPP)
  176 bytes (19 words) - 13:06, 27 July 2019
• Leyland prime P 3759 2
  |LeY=2 |LeProgram=Titanix 2.1.0 (ECPP)
  178 bytes (19 words) - 13:08, 27 July 2019
• Leyland prime P 1792 1047
  |LePDate=2020-06-2
  189 bytes (22 words) - 20:46, 9 August 2021
• Leyland prime P 29355 2
  |LeY=2
  174 bytes (19 words) - 00:08, 24 July 2019
• Leyland prime P 34653 2
  |LeY=2
  181 bytes (20 words) - 19:52, 24 July 2019
• Leyland prime P 57285 2
  |LeY=2
  141 bytes (14 words) - 20:13, 24 July 2019
• Leyland prime P 99069 2
  |LeY=2
  141 bytes (14 words) - 20:14, 24 July 2019
• Riesel prime 2 1467763
  |Rb=2
  550 bytes (50 words) - 08:13, 25 January 2024
• Riesel prime 2 1268979
  |Rb=2
  837 bytes (62 words) - 14:45, 26 October 2024
• Riesel prime 2 1195203
  |Rb=2
  635 bytes (48 words) - 08:11, 25 January 2024
• Proth prime 2 801
  |Pb=2
  1 KB (116 words) - 09:29, 14 May 2024
• Riesel prime 2 1183953
  |Rb=2
  685 bytes (63 words) - 08:10, 25 January 2024
• Riesel prime 2 1049917
  |Rb=2
  241 bytes (24 words) - 00:15, 17 July 2021
• Riesel prime 2 1014007
  |Rb=2
  370 bytes (39 words) - 00:06, 17 July 2021
• Riesel prime 2 1006469
  |Rb=2
  359 bytes (39 words) - 00:06, 17 July 2021
• Leyland number
  There are <b>{{Num|{{#expr:{{PAGESINCATEGORY:Leyland prime P|pages|R}}-2}}}}</b> numbers: [[:Category:Leyland_prime_P_proven|{{Num|{{PAGESINCATEGORY | 3 - 1030 || || ~ 2 - 3000|| [[Paul Leyland]] || 1994 || 1997 || 88
  8 KB (906 words) - 09:59, 5 January 2023
• Riesel prime 2 10001
  |Rb=2
  775 bytes (85 words) - 00:10, 17 July 2021
• Riesel prime 2 12201
  |Rb=2
  487 bytes (36 words) - 23:41, 24 July 2021
• Saouter number
  <math>A_n = 4^{3^n}+2^{3^n}+1</math> ...n Cosgrave]], the Saouter numbers are generated by the sequence <math>F_{n,2}</math>. Due to this, these numbers share similar properties to those held
  869 bytes (128 words) - 07:02, 15 August 2019

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