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- |GFNn=1125 bytes (12 words) - 10:49, 24 August 2021
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- '''M17''' is the 17th known [[Mersenne prime]] 2<sup>{{Num|2281}}</sup>-1 found on 1952-11-09 by [[Raphael M. Robinson]].431 bytes (49 words) - 14:49, 19 September 2021
- '''M18''' is the 18th known [[Mersenne prime]] 2<sup>{{Num|3217}}</sup>-1 found on 1957-09-08 by [[Hans Riesel]].415 bytes (47 words) - 22:26, 17 February 2019
- '''M11''' is the 11th known [[Mersenne prime]] 2<sup>107</sup>-1</math> found in 1914 by [[Ralph Ernest Powers]].412 bytes (47 words) - 14:23, 17 February 2019
- '''M10''' is the 10th known [[Mersenne prime]] <math>2^{89}-1</math> found in 1911 by [[Ralph Ernest Powers]].403 bytes (44 words) - 13:54, 17 February 2019
- Let <math>p = k*2^n+1</math> and <math>k < 2^n</math>; then <math>p</math> is prime if there is a :<math>a^{(p-1)/2} \equiv -1\pmod{p}</math>.517 bytes (83 words) - 01:16, 11 August 2024
- Different from this definition all values ''n'' ≥ 1 are listed in {{SITENAME}}.656 bytes (91 words) - 07:02, 31 August 2020
- Different from this definition all values {{Vn}} ≥ 1 are listed in {{SITENAME}}. ...servations/status"]: [https://www.mersenneforum.org/showpost.php?p=109831 #1 (2007-07-08)] - [https://www.mersenneforum.org/showpost.php?p=655641 #10812 KB (280 words) - 00:37, 25 May 2024
- Riesel Sieve is a distributed effort to prove the [[Riesel problem 1|Riesel problem]] (which states that {{Vk}}=509203 is the smallest possible2 KB (326 words) - 10:29, 26 March 2024
- '''M26''' is the 26th known [[Mersenne prime]] 2<sup>{{Num|23209}}</sup>-1 found on 1979-02-09 by [[Landon Curt Noll]].455 bytes (52 words) - 23:01, 17 February 2019
- ...1 kibibyte. 1024<sup>2</sup> bytes = 1 mebibyte, 1024<sup>3</sup> bytes = 1 gibibyte, and so on.839 bytes (127 words) - 11:38, 6 February 2019
- :Test=13974239,65,1 ...= 2<sup>2</sup> - 1 is a Mersenne prime; so is 7 = 8 - 1 = 2<sup>3</sup> - 1. See [[Mersenne prime]].14 KB (2,370 words) - 15:15, 17 August 2019
- ...orem of Arithmetic", states that every positive integer (except the number 1) can be expressed in exactly one way as the product of one or more primes.3 KB (497 words) - 07:17, 22 May 2020
- ...If you proved that the maximum accumulated error cannot be more than +/-0.1 on a correct calculation then a processing error must have occurred. ...ng around the TLC site. Get things working stable and then drop the FSB by 1 MHz to give you a better safety factor.12 KB (1,995 words) - 09:55, 7 March 2019
- ...de Bus' (hereafter referred to as the FSB) speed. Lets say you have a nice 1.6A P4. (Historically this was one of the best CPUs for overclocking). That ...omething called a multiplier. It just so happens that the multiplier for a 1.6GHz P4 is 16. The reason behind this is quite simple...14 KB (2,326 words) - 15:17, 11 February 2019
- :4△ = 4 + 3 + 2 + 1 = 10 (10 pin bowling uses a triangular arrangement.) :5△ = 5 + 4 + 3 + 2 + 1 = 15 (a common billiards arrangement is 15 balls in a triangle.)658 bytes (81 words) - 00:59, 11 August 2024
- ...= 1</math>, then each prime factor ''q'' of ''N'' has the form <math>q^kr+1</math>. ...it can be deduced a primality test when only a partial factorization of N-1 is known:2 KB (347 words) - 01:15, 11 August 2024
- :<math>45^2\,\equiv \,2^4*7^0*13^1</math> :<math>123^2\,\equiv \,2^{10}*7^0*13^1</math>6 KB (1,068 words) - 14:33, 13 February 2019
- ...condition that 2<sup>{{Vn}}</sup> > {{Vk}}, all odd integers greater than 1 would be Proth numbers, but most pages lists them, too.670 bytes (104 words) - 10:59, 9 July 2021
- ...f the form: 27 × 2<sup>n</sup> ± 1 and 121 × 2<sup>n</sup> ± 1. ...es are 27 × 2<sup>1902689</sup>-1 and 27 × 2<sup>2218064</sup>+1, which weighs in at 572768 digits and 667706 digits, found on 2009-12-10 a983 bytes (138 words) - 13:25, 8 February 2019
- ...2<sup>n</sup>-1, it also searches for primes of 121 × 2<sup>n</sup>+1 after being a partner of [[PrimeGrid]]. ...The Prime Pages]], their largest number is 121 × 2<sup>2033941</sup>-1 which weighs in at 612280 digits. This prime was found on 2006-01-28.984 bytes (143 words) - 13:30, 8 February 2019