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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
1301492603260298520710 ~2002
1301528303260305660710 ~2002
13015944791301594479111 ~2004
1301594951260318990310 ~2002
13016017311041281384911 ~2004
1301610923260322184710 ~2002
1301653499260330699910 ~2002
13016643791301664379111 ~2004
13016822712082691633711 ~2004
1301695259260339051910 ~2002
1301789459260357891910 ~2002
1301823701781094220710 ~2003
1301826371260365274310 ~2002
1301862323260372464710 ~2002
1301954413781172647910 ~2003
1301973059260394611910 ~2002
1302022097781213258310 ~2003
1302071651260414330310 ~2002
1302083543260416708710 ~2002
1302165071260433014310 ~2002
1302212819260442563910 ~2002
1302262319260452463910 ~2002
1302273503260454700710 ~2002
1302303851260460770310 ~2002
1302303923260460784710 ~2002
Exponent Prime Factor Digits Year
1302421717781453030310 ~2003
1302426263260485252710 ~2002
1302452279260490455910 ~2002
1302479603260495920710 ~2002
1302494411260498882310 ~2002
1302530711260506142310 ~2002
1302543491260508698310 ~2002
1302546911260509382310 ~2002
1302549263260509852710 ~2002
13025723472084115755311 ~2004
13025769833386700155911 ~2005
13026141111042091288911 ~2004
1302638231260527646310 ~2002
1302654959260530991910 ~2002
1302698543260539708710 ~2002
13027198011042175840911 ~2004
13027226231302722623111 ~2004
1302733871260546774310 ~2002
1302752201781651320710 ~2003
1302940139260588027910 ~2002
13029590033387693407911 ~2005
130296100314853755434312 ~2006
13031007896254883787311 ~2006
1303130063260626012710 ~2002
13031427612866914074311 ~2005
Exponent Prime Factor Digits Year
1303160591260632118310 ~2002
1303172993781903795910 ~2003
1303198199260639639910 ~2002
1303236917781942150310 ~2003
1303300139260660027910 ~2002
1303348451260669690310 ~2002
1303350563260670112710 ~2002
1303373759260674751910 ~2002
1303388171260677634310 ~2002
13034360512346184891911 ~2005
13035272233128465335311 ~2005
1303574221782144532710 ~2003
1303578719260715743910 ~2002
1303686119260737223910 ~2002
1303735259260747051910 ~2002
1303754351260750870310 ~2002
1303770421782262252710 ~2003
1303821611260764322310 ~2002
1303825973782295583910 ~2003
13038993531825459094311 ~2004
1303924703260784940710 ~2002
1303976879260795375910 ~2002
1303998791260799758310 ~2002
1304039603260807920710 ~2002
1304074571260814914310 ~2002
Exponent Prime Factor Digits Year
1304123519260824703910 ~2002
1304147723260829544710 ~2002
1304171591260834318310 ~2002
1304264761782558856710 ~2003
1304268323260853664710 ~2002
1304351351260870270310 ~2002
1304359499260871899910 ~2002
1304360171260872034310 ~2002
1304373817782624290310 ~2003
13044092471304409247111 ~2004
1304448179260889635910 ~2002
13044568631304456863111 ~2004
1304539499260907899910 ~2002
1304546891260909378310 ~2002
1304584271260916854310 ~2002
1304608057782764834310 ~2003
1304654303260930860710 ~2002
1304743613782846167910 ~2003
1304810063260962012710 ~2002
1304838611260967722310 ~2002
1304846243260969248710 ~2002
1304883857782930314310 ~2003
13049160472348848884711 ~2005
13049608737046788714311 ~2006
1304973083260994616710 ~2002
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25-04-13