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Difference between revisions of "M37"

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'''M37''' is the short hand used to refer to the 37th [[Mersenne prime]]. Specifically it is <math>2^{3021377}-1</math>. This number was discovered to be [[Prime number|prime]] on January 27th, 1998 by [[Roland Clarkson]], using [[Prime95]] written by [[George Woltman]]. The number is [http://www.mersenneforum.org/txt/37.txt 909,526 decimal digits] long.
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{{InfoboxMersennePrime
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| title=M37
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| rank=37
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| nvalue=3021377
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| top5000id=3
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| digits=909526
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| number=127411683030...973024694271
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| pdigits=1819050
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| discovery=1998-01-27
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| discoverer=[[Roland Clarkson]]
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| foundwith=[[Lucas-Lehmer test]] / [[Prime95]] on 200 MHz Pentium [[Personal computer|PC]]
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| credits=[[George Woltman]] et. al.;[[GIMPS]]
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}}
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'''M37''' is the short hand used to refer to the 37th [[Mersenne prime]]. Specifically it is 2<sup>{{Num|3021377}}</sup>-1. This number was discovered to be [[prime]] on 1988-01-27 by [[Roland Clarkson]], using [[Prime95]] written by [[George Woltman]]. The number is [http://www.mersenneforum.org/txt/37.txt {{Num|909526}} decimal digits] long.
  
 
This prime number was the third record prime found by the [[GIMPS]] project.
 
This prime number was the third record prime found by the [[GIMPS]] project.
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==External links==
 
==External links==
 
*[http://www.mersenne.org/various/3021377.htm Press Release]
 
*[http://www.mersenne.org/various/3021377.htm Press Release]
[[Category:Mersenne primes]]
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[[Category:Mersenne prime]]

Latest revision as of 11:04, 18 February 2019

M37
Prime class :
Type : Mersenne prime
Formula : Mn = 2n - 1
Prime data :
Rank : 37
n-value : 3,021,377
Number : 127411683030...973024694271
Digits : 909,526
Perfect number : 23,021,376 • (23,021,377-1)
Digits : 1,819,050
Discovery data :
Date of Discovery : 1998-01-27
Discoverer : Roland Clarkson
Found with : Lucas-Lehmer test / Prime95 on 200 MHz Pentium PC
Credits : George Woltman et. al.
GIMPS

M37 is the short hand used to refer to the 37th Mersenne prime. Specifically it is 23,021,377-1. This number was discovered to be prime on 1988-01-27 by Roland Clarkson, using Prime95 written by George Woltman. The number is 909,526 decimal digits long.

This prime number was the third record prime found by the GIMPS project.

External links