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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
3506680797013361599 ~1998
350672921280538336910 ~1999
350681647350681647110 ~1999
3506928837013857679 ~1998
3506949597013899199 ~1998
350702917210421750310 ~1999
3507111837014223679 ~1998
3507196431122302857711 ~2001
3507247197014494399 ~1998
3507768837015537679 ~1998
35077700325045478014312 ~2004
3507819117015638239 ~1998
3507866517015733039 ~1998
3507927237015854479 ~1998
350793293210475975910 ~1999
3508000317016000639 ~1998
3508060317016120639 ~1998
3508159317016318639 ~1998
350828017561324827310 ~2000
3508293597016587199 ~1998
3508366797016733599 ~1998
350840933210504559910 ~1999
3508409397016818799 ~1998
3508504437017008879 ~1998
3508671237017342479 ~1998
Exponent Prime Factor Digits Year
3508678432526248469711 ~2002
3508714317017428639 ~1998
3508718637017437279 ~1998
3508797597017595199 ~1998
3508979933649339127311 ~2002
3509026197018052399 ~1998
350912227350912227110 ~1999
350920649491288908710 ~2000
3509295591754647795111 ~2001
3509410917018821839 ~1998
3509437317018874639 ~1998
3509568717019137439 ~1998
350975153842340367310 ~2000
3509922837019845679 ~1998
3510005997020011999 ~1998
3510077997020155999 ~1998
3510475317020950639 ~1998
3510631317021262639 ~1998
3510695997021391999 ~1998
3510730311474506730311 ~2001
351089993491525990310 ~2000
351091901210655140710 ~1999
3510919917021839839 ~1998
3510958317021916639 ~1998
3510968037021936079 ~1998
Exponent Prime Factor Digits Year
351096983912852155910 ~2000
3510975597021951199 ~1998
351103877491545427910 ~2000
351113177210667906310 ~1999
3511200837022401679 ~1998
3511218117022436239 ~1998
3511219317022438639 ~1998
351124493491574290310 ~2000
3511253037022506079 ~1998
351128087280902469710 ~1999
351128249280902599310 ~1999
3511370637022741279 ~1998
351141731280913384910 ~1999
3511599237023198479 ~1998
3511705317023410639 ~1998
351175541280940432910 ~1999
3511844997023689999 ~1998
3511952037023904079 ~1998
351210679351210679110 ~1999
3512149317024298639 ~1998
3512151597024303199 ~1998
3512159397024318799 ~1998
3512327517024655039 ~1998
351248593210749155910 ~1999
351249011280999208910 ~1999
Exponent Prime Factor Digits Year
351249541561999265710 ~2000
3512537517025075039 ~1998
3512824797025649599 ~1998
3512844717025689439 ~1998
3512987517025975039 ~1998
3512988237025976479 ~1998
3513046317026092639 ~1998
3513285597026571199 ~1998
3513304437026608879 ~1998
3513476991124312636911 ~2001
3513655437027310879 ~1998
351370963351370963110 ~1999
3513709971335209788711 ~2001
3513728774146199948711 ~2002
3513729531967688536911 ~2001
3513733437027466879 ~1998
3513754437027508879 ~1998
3513782997027565999 ~1998
351392201210835320710 ~1999
3513940317027880639 ~1998
3514051797028103599 ~1998
3514060437028120879 ~1998
3514101837028203679 ~1998
351410401210846240710 ~1999
3514377597028755199 ~1998
3014
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25-04-13