Home e-mail
Small Mersenne Prime Factors
Prime numbers of the form Mp= 2p − 1 are called Mersenne primes. For Mp to be prime, p must also be prime.
Any factor q of a Mersenne number 2p − 1 must be of the form 2kp + 1, where integer k ≥ 0. Furthermore, q must be 1 or 7 mod 8.
Exponent Prime Factor Digits Year
1075899592151799199 ~1994
107590817408845104710 ~1997
1075933378607466979 ~1995
1075943392151886799 ~1994
1075947712151895439 ~1994
1075963432151926879 ~1994
1075993192151986399 ~1994
1075997576455985439 ~1995
1076018392152036799 ~1994
1076035192152070399 ~1994
1076045216456271279 ~1995
1076048032152096079 ~1994
1076052416456314479 ~1995
1076090032152180079 ~1994
1076092792152185599 ~1994
107612429150657400710 ~1996
1076156816456940879 ~1995
1076164736456988399 ~1995
1076204176457225039 ~1995
1076226112152452239 ~1994
1076241232152482479 ~1994
1076252392152504799 ~1994
10762828115584575088912 ~2001
107630189516624907310 ~1997
1076320432152640879 ~1994
Exponent Prime Factor Digits Year
107633527258320464910 ~1996
1076356792152713599 ~1994
1076368912152737839 ~1994
1076381032152762079 ~1994
1076384512152769039 ~1994
107638613150694058310 ~1996
1076386736458320399 ~1995
107639377322918131110 ~1997
1076406232152812479 ~1994
107641319452093539910 ~1997
107642621516684580910 ~1997
1076451832152903679 ~1994
1076470792152941599 ~1994
1076521792153043599 ~1994
1076538832153077679 ~1994
1076542432153084879 ~1994
1076558536459351199 ~1995
1076572192153144399 ~1994
1076595112153190239 ~1994
107662519193792534310 ~1996
1076631176459787039 ~1995
1076633512153267039 ~1994
1076634592153269199 ~1994
1076640712153281439 ~1994
1076652232153304479 ~1994
Exponent Prime Factor Digits Year
1076658416459950479 ~1995
1076674312153348639 ~1994
107669719107669719110 ~1995
107672599193810678310 ~1996
1076737432153474879 ~1994
1076745712153491439 ~1994
107676193172281908910 ~1996
1076813632153627279 ~1994
1076816032153632079 ~1994
107682727366121271910 ~1997
1076854192153708399 ~1994
107686567172298507310 ~1996
1076867392153734799 ~1994
1076877616461265679 ~1995
1076893912153787839 ~1994
1076898176461389039 ~1995
107693227107693227110 ~1995
1076945512153891039 ~1994
107705263107705263110 ~1995
1077058912154117839 ~1994
1077059536462357199 ~1995
107709913236961808710 ~1996
107711221236964686310 ~1996
107720911969488199110 ~1998
1077220192154440399 ~1994
Exponent Prime Factor Digits Year
1077246016463476079 ~1995
1077256192154512399 ~1994
1077269878618158979 ~1995
107728177172365083310 ~1996
1077305218618441699 ~1995
1077361432154722879 ~1994
1077376136464256799 ~1995
1077382432154764879 ~1994
1077394792154789599 ~1994
1077405712154811439 ~1994
1077415192154830399 ~1994
107742913172388660910 ~1996
1077497512154995039 ~1994
1077505432155010879 ~1994
1077514192155028399 ~1994
1077526432155052879 ~1994
1077534232155068479 ~1994
1077568432155136879 ~1994
107759101754313707110 ~1998
1077592192155184399 ~1994
1077614992155229999 ~1994
1077630112155260239 ~1994
1077651232155302479 ~1994
1077675592155351199 ~1994
1077679312155358639 ~1994
2633
GIMPS The Prime Pages FactorDb.com
Home
5.247.179 digits 		e-mail
25-12-14