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  • {{Riesel prime 37;T:S
    490 bytes (35 words) - 12:22, 11 December 2022
  • *{{Kbn|+|78557|36n+27}} is multiple of 37. (those values form a [[covering set]] of {3, 5, 7, 13, 19, 37, 73}) we can prepare the following table for the exponents modulo 36:
    5 KB (650 words) - 10:25, 26 March 2024
  • ...2^{2p^n}+2^{p^n}+1 \ = \ (2^{p^{n+1}}-1)/(2^{p^n}-1)</math> where p is the prime of apparition rank r (r(2)=1, r(3)=2, r(5)=3, ...) and n is greater or equa #If number <math>\sum_{i=0}^{p-1}\ (2^i)^{m} \ </math> is prime, then <math>m=p^n</math>.
    5 KB (726 words) - 09:57, 12 September 2021
  • {{Riesel prime 37
    2 KB (228 words) - 19:30, 19 July 2023
  • {{Riesel prime |RCount=37
    1 KB (126 words) - 03:35, 6 May 2024
  • {{Riesel prime |RNash=37
    241 bytes (24 words) - 00:15, 17 July 2021
  • {{Riesel prime 37
    375 bytes (24 words) - 11:45, 21 July 2021
  • {{Riesel prime 37
    409 bytes (32 words) - 10:50, 21 July 2021
  • {{Riesel prime 37
    906 bytes (79 words) - 10:12, 15 March 2024
  • {{Riesel prime |RCount=37
    2 KB (193 words) - 13:12, 21 August 2023
  • {{Riesel prime 37
    3 KB (285 words) - 08:15, 7 May 2024
  • {{Riesel prime 37;T:S
    3 KB (341 words) - 08:00, 12 April 2023
  • {{Riesel prime |Rk=37
    2 KB (188 words) - 13:33, 5 May 2024
  • {{Riesel prime 37
    3 KB (310 words) - 19:32, 19 July 2023
  • {{Riesel prime 37
    4 KB (392 words) - 13:33, 5 May 2024
  • {{Riesel prime |RCount=37
    2 KB (226 words) - 08:39, 7 May 2024
  • {{Riesel prime 37
    2 KB (218 words) - 03:45, 9 May 2024
  • {{Riesel prime 37
    1 KB (121 words) - 09:13, 29 September 2021
  • {{Riesel prime 37
    3 KB (334 words) - 10:30, 9 May 2024
  • {{Riesel prime 37
    358 bytes (29 words) - 23:37, 24 July 2021

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