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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 Digits Year
1601307593202615199 ~1995
1601323193202646399 ~1995
1601349379608096239 ~1996
1601350433202700879 ~1995
160135093256216148910 ~1997
160137487160137487110 ~1997
1601408393202816799 ~1995
1601434433202868879 ~1995
1601442233202884479 ~1995
1601475539608853199 ~1996
160148801128119040910 ~1997
160148999128119199310 ~1997
1601532713203065439 ~1995
1601553113203106239 ~1995
1601635433203270879 ~1995
160164629128131703310 ~1997
1601666033203332079 ~1995
1601668193203336399 ~1995
160168861640675444110 ~1998
1601717033203434079 ~1995
1601824793203649599 ~1995
1601909513203819039 ~1995
160192051160192051110 ~1997
1601942993203885999 ~1995
160200251288360451910 ~1997
Exponent Prime Factor Digits Year
1602020393204040799 ~1995
1602026779612160639 ~1996
1602035393204070799 ~1995
1602072779612436639 ~1996
160208563256333700910 ~1997
1602092393204184799 ~1995
1602093593204187199 ~1995
160213337224298671910 ~1997
1602149819612898879 ~1996
1602152219612913279 ~1996
1602154379612926239 ~1996
1602172793204345599 ~1995
160218041128174432910 ~1997
1602191513204383039 ~1995
1602252113204504239 ~1995
1602283313204566639 ~1995
1602344939614069599 ~1996
1602344993204689999 ~1995
1602369113204738239 ~1995
160239797224335715910 ~1997
1602470993204941999 ~1995
1602511913205023839 ~1995
1602577193205154399 ~1995
1602590633205181279 ~1995
1602623513205247039 ~1995
Exponent Prime Factor Digits Year
1602634193205268399 ~1995
1602665033205330079 ~1995
1602665633205331279 ~1995
1602670433205340879 ~1995
1602716513205433039 ~1995
1602737033205474079 ~1995
1602777833205555679 ~1995
160279303641117212110 ~1998
1602883433205766879 ~1995
1602888713205777439 ~1995
1602911993205823999 ~1995
1602915593205831199 ~1995
1602932393205864799 ~1995
1602941633205883279 ~1995
1602959393205918799 ~1995
1602966113205932239 ~1995
1603045313206090639 ~1995
1603051913206103839 ~1995
1603056113206112239 ~1995
1603067993206135999 ~1995
160307549128246039310 ~1997
1603096193206192399 ~1995
1603097819618586879 ~1996
1603138193206276399 ~1995
160316609128253287310 ~1997
Exponent Prime Factor Digits Year
1603214539619287199 ~1996
160323389128258711310 ~1997
160327207256523531310 ~1997
1603297313206594639 ~1995
1603332132661531335911 ~2000
1603354313206708639 ~1995
1603369019620214079 ~1996
1603398593206797199 ~1995
1603496033206992079 ~1995
1603521833207043679 ~1995
1603523939621143599 ~1996
1603566113207132239 ~1995
160357697128286157710 ~1997
160359917128287933710 ~1997
1603608593207217199 ~1995
1603612619621675679 ~1996
1603642193207284399 ~1995
1603658393207316799 ~1995
1603761233207522479 ~1995
160378877384909304910 ~1998
160381391128305112910 ~1997
1603898633207797279 ~1995
1603902593207805199 ~1995
1603908713207817439 ~1995
1603927619623565679 ~1996
3030
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26-07-05