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• Generalized Fermat number 2 1 6
  |GFNb=1
  159 bytes (12 words) - 10:46, 23 June 2021
• Generalized Fermat number 3 1 3
  |GFNb=1 1,4
  129 bytes (12 words) - 14:07, 28 July 2021
• Generalized Fermat number 2 1 7
  |GFNb=1
  178 bytes (12 words) - 08:18, 16 September 2021
• Generalized Fermat number 3 1 2
  |GFNb=1
  122 bytes (12 words) - 16:02, 17 August 2021
• Generalized Fermat number 3 1 1
  |GFNb=1 |GFNn=1
  120 bytes (12 words) - 15:52, 17 August 2021
• Generalized Fermat number 3 1 4
  |GFNb=1
  134 bytes (12 words) - 16:10, 17 August 2021
• Generalized Fermat number 3 1 5
  |GFNb=1
  149 bytes (12 words) - 16:14, 17 August 2021
• Generalized Fermat number 3 1 6
  |GFNb=1
  169 bytes (12 words) - 16:19, 17 August 2021
• Generalized Fermat number 2 1 8
  |GFNb=1
  177 bytes (13 words) - 10:30, 2 July 2021
• Generalized Fermat number 3 1 7
  |GFNb=1 1,8
  204 bytes (12 words) - 14:01, 28 July 2021
• Generalized Fermat number 3 1 8
  |GFNb=1
  196 bytes (13 words) - 10:05, 16 September 2021
• Generalized Fermat number 3 1 16408814
  |GFNb=1
  134 bytes (12 words) - 14:12, 28 July 2021
• Generalized Fermat number 2 1 9
  |GFNb=1
  192 bytes (14 words) - 12:21, 2 July 2021
• Generalized Fermat number 2 1 10
  |GFNb=1
  206 bytes (14 words) - 11:50, 8 July 2021
• Generalized Fermat number 2 1 20
  |GFNb=1
  233 bytes (21 words) - 13:32, 8 July 2021
• Generalized Fermat number 2 1 24
  |GFNb=1
  267 bytes (25 words) - 13:34, 8 July 2021
• Generalized Fermat number 2 1 33
  |GFNb=1
  127 bytes (12 words) - 07:16, 18 May 2024
• Generalized Fermat number 2 1 18233954
  |GFNb=1
  134 bytes (12 words) - 12:35, 6 July 2021
• Generalized Fermat number 2 1 7963245
  |GFNb=1
  133 bytes (12 words) - 12:35, 6 July 2021
• Generalized Fermat number 2 1 103
  |GFNb=1
  139 bytes (12 words) - 12:33, 6 July 2021

Page text matches

• Integer
  ...positive [[natural number]]s (1, 2, 3, …), their negatives (−1, −2, −3, ...) and the number zero. The set of all integers is u ...e operation of [[division]], since the quotient of two integers (''e.g.'', 1 divided by 2), need not be an integer.
  3 KB (404 words) - 14:58, 26 March 2023
• Addition
  :1 + 5 = 6
  333 bytes (43 words) - 16:55, 29 August 2022
• Multiplication
  ...ponent|exponentiation]] (<math>a^0=1</math>) and [[factorial number]]s (0!=1).
  2 KB (271 words) - 17:00, 29 August 2022
• Exponent
  ...<math>a^p</math> means that we are notating the number <math>\large \frac{1}{a*a*a*a...}</math> where, you guess it, the [[absolute value]] of p repres ...th> equals the reciprocal (or the multiplicative inverse) of a, that means 1/a.
  1 KB (273 words) - 16:56, 29 August 2022
• Factorial number
  :<math>n! = 1 \cdot 2 \cdot 3 \cdots (n{-}2) \cdot (n{-}1) \cdot n</math> for <math>n \ge 1</math>.
  729 bytes (93 words) - 13:40, 5 November 2023
• Factor
  ...is a [[prime]] number, and a number that has factors other than itself and 1 is called a [[composite number]].
  576 bytes (107 words) - 19:03, 5 February 2019
• Composite number
  ...ive [[integer]] is '''composite''' if it is neither [[prime]] nor equal to 1. The smallest composite is 4. ...where the integers <math>a</math> and <math>b</math> are both greater than 1, the number is composite.
  358 bytes (56 words) - 23:30, 26 October 2020
• Factoring Database
  **Greatest prime factor ^2+1, ^2+2, ^2-1, ^2-2, ^3+1, ^3-1
  1 KB (144 words) - 13:44, 24 January 2019
• Factorization
  ...ion method|p-1]]: It finds a factor ''p'' if the largest prime factor of p-1 is small. *[[p+1 factorization method|p+1]]: Similar to p-1, but succeeds if p+1 has no large factors.
  4 KB (642 words) - 12:57, 5 March 2019
• M48
  The official discovery date for 2^{{{Num|57885161}}}-1 was 2013-01-25. See the [http://www.mersenne.org/primes/?press=M57885161 pr .../watch?v=QSEKzFGpCQs New Largest Known Prime Number 2^57,885,161-1] at YouTube channel Numberphile
  2 KB (235 words) - 11:49, 18 February 2019
• M47
  ...ormally refers to the 47th [[Mersenne prime]] 2^{{{Num|43112609}}}-1, in order of size from the smallest to greatest. This is the primary usage On 2018-04-08 all tests below 2^{{{Num|43112609}}}-1 were verified by [[GIMPS]], officially making it the 47th Mersenne prime.
  5 KB (694 words) - 13:17, 21 August 2019
• Prime95
  ...ehmer test|LL]], PRP, [[Trial factoring|TF]], [[P-1 factorization method|P-1]], [[Elliptic curve method|ECM]]|release=1996|latest=30.3b6<br/><small>2020 {| style="font-size: 85%; text-align: center" border="1" style="border: 1px solid #afafaf; background-color: #f9f9f9; border-collap
  11 KB (1,586 words) - 12:24, 7 August 2021
• Odd number
  When expressed in decimal notation, the odd numbers end in 1, 3, 5, 7 or 9. All prime numbers except 2 are odd.
  316 bytes (42 words) - 11:21, 7 March 2019
• CUDALucas
  CUDALucas -cufftbench 1 22680 5 CUDALucas -threadbench 1 22680 5 10
  2 KB (275 words) - 11:11, 21 August 2019
• M41
  ...used to refer to the 41st [[Mersenne prime]] 2^{{{Num|24036583}}}-1. ...nce using half of a Bull NovaScale 5000 HPC running Linux on 16 Itanium II 1.3 GHz CPUs for five days using the [[Glucas]] program by Guillermo Balleste
  1 KB (203 words) - 11:26, 18 February 2019
• M43
  ...used to refer to the 43rd [[Mersenne prime]] 2^{{{Num|30402457}}}-1. *by Tony Reix of Bull S.A. in Grenoble, France, in 5 days using 16 Itanium2 1.5 GHz [[CPU]]s of a Bull NovaScale 6160 HPC at Bull Grenoble Research Cente
  1 KB (191 words) - 11:31, 18 February 2019
• M46
  ...used to refer to the 46th [[Mersenne prime]] 2^{{{Num|42643801}}}-1.
  2 KB (248 words) - 11:45, 18 February 2019
• Riesel prime 2 102765
  1
  935 bytes (70 words) - 18:56, 10 December 2022
• Riesel prime 2 187605
  1;T:S
  490 bytes (35 words) - 12:22, 11 December 2022
• CPU
  ...uction takes a very small time to happen. Many CPUs today can do more than 1 billion instructions in a single second. In general, the more a CPU can do
  2 KB (366 words) - 09:57, 13 February 2019

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