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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 Dig. Year
123050541232461010824711 ~2010
1230639498719690231979312 ~2012
123065412112461308242311 ~2010
123071975992461439519911 ~2010
123072865312461457306311 ~2010
123074133832461482676711 ~2010
1230753027112307530271112 ~2012
123078509392461570187911 ~2010
123081485512461629710311 ~2010
123082835579846626845711 ~2011
123085363217385121792711 ~2011
123085700032461714000711 ~2010
123086627337385197639911 ~2011
123088022512461760450311 ~2010
123089199712461783994311 ~2010
1230900607912309006079112 ~2012
1230952755719695244091312 ~2012
123111606299848928503311 ~2011
123114441112462288822311 ~2010
123118391879849471349711 ~2011
123129095032462581900711 ~2010
123130295512462605910311 ~2010
123135607192462712143911 ~2010
123135770632462715412711 ~2010
123137121617388227296711 ~2011
Exponent Prime Factor Dig. Year
123140463592462809271911 ~2010
123145964337388757859911 ~2011
123150783377389047002311 ~2011
1231555705717241779879912 ~2012
1231574656319705194500912 ~2012
123167416912463348338311 ~2010
123169731137390183867911 ~2011
123169863592463397271911 ~2010
123170502112463410042311 ~2010
123174937192463498743911 ~2010
123177361432463547228711 ~2010
1231855042378838722707312 ~2014
123189075112463781502311 ~2010
123192105832463842116711 ~2010
123197649592463952991911 ~2010
123199283992463985679911 ~2010
1232023323112320233231112 ~2012
123204631192464092623911 ~2010
123205520632464110412711 ~2010
1232090224988710496192912 ~2014
123210226432464204528711 ~2010
123213248177392794890311 ~2011
123214436337392866179911 ~2011
123216503392464330067911 ~2010
123224730119857978408911 ~2011
Exponent Prime Factor Dig. Year
123242164792464843295911 ~2010
123244239112464884782311 ~2010
123248278977394896738311 ~2011
123254418899860353511311 ~2011
123259913519860793080911 ~2011
123261579712465231594311 ~2010
123261983699860958695311 ~2011
123265042432465300848711 ~2010
1232767995122189823911912 ~2012
123281971312465639426311 ~2010
123282536992465650739911 ~2010
123288578392465771567911 ~2010
123302923912466058478311 ~2010
1233095169719729522715312 ~2012
123311165992466223319911 ~2010
1233140274719730244395312 ~2012
1233148822349325952892112 ~2013
123323561992466471239911 ~2010
123330055792466601115911 ~2010
1233334305112333343051112 ~2012
123335876279866870101711 ~2011
123339020512466780410311 ~2010
123344136592466882731911 ~2010
123352305419868184432911 ~2011
123356433017401385980711 ~2011
Exponent Prime Factor Dig. Year
123359297992467185959911 ~2010
123362743373866...77215914 2023
123365155912467303118311 ~2010
123365620192467312403911 ~2010
123370562392467411247911 ~2010
1233718108349348724332112 ~2013
123381572392467631447911 ~2010
1233851040719741616651312 ~2012
123387669832467753396711 ~2010
123396389032467927780711 ~2010
123398318512467966370311 ~2010
123398969512467979390311 ~2010
123401795032468035900711 ~2010
123402804712468056094311 ~2010
123402845032468056900711 ~2010
123405433312468108666311 ~2010
123411175312468223506311 ~2010
123416832832468336656711 ~2010
123419156392468383127911 ~2010
123421084217405265052711 ~2011
123423281392468465627911 ~2010
123432113992468642279911 ~2010
123438467992468769359911 ~2010
123442818112468856362311 ~2010
123446086379875686909711 ~2011
4938
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26-05-03