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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
4116546803823309360710 ~2006
4116618923823323784710 ~2006
4116688319823337663910 ~2006
4116942779823388555910 ~2006
4117138631823427726310 ~2006
41172198593293775887311 ~2008
4117477151823495430310 ~2006
4117653311823530662310 ~2006
41178097332470685839911 ~2007
4117878119823575623910 ~2006
41178952332470737139911 ~2007
41180423776588867803311 ~2008
41180456234118045623111 ~2008
4118171903823634380710 ~2006
41183710034118371003111 ~2008
4118466431823693286310 ~2006
4118496911823699382310 ~2006
41185451772471127106311 ~2007
4118604323823720864710 ~2006
4118795399823759079910 ~2006
41193859613295508768911 ~2008
4119453323823890664710 ~2006
4119699959823939991910 ~2006
4119704399823940879910 ~2006
41198238539887577247311 ~2009
Exponent Prime Factor Digits Year
41199336173295946893711 ~2008
4120079783824015956710 ~2006
4120171283824034256710 ~2006
4120290539824058107910 ~2006
4120322939824064587910 ~2006
4120417571824083514310 ~2006
4121017091824203418310 ~2006
4121511419824302283910 ~2006
412154534360174562007912 ~2011
4121604719824320943910 ~2006
41217205493297376439311 ~2008
4121913863824382772710 ~2006
4122229439824445887910 ~2006
41222572735771160182311 ~2008
41226355219069798146311 ~2009
41228338572473700314311 ~2007
4122841631824568326310 ~2006
41228519397421133490311 ~2008
4122925991824585198310 ~2006
41230790412473847424711 ~2007
4123160903824632180710 ~2006
4123211171824642234310 ~2006
41232586973298606957711 ~2008
4123504211824700842310 ~2006
41237475412474248524711 ~2007
Exponent Prime Factor Digits Year
4123892579824778515910 ~2006
4124100551824820110310 ~2006
4124154239824830847910 ~2006
4124160503824832100710 ~2006
41244167393299533391311 ~2008
4124597759824919551910 ~2006
4124768051824953610310 ~2006
4125011183825002236710 ~2006
4125029963825005992710 ~2006
41252340532475140431911 ~2007
41252744212475164652711 ~2007
4125281651825056330310 ~2006
4125318839825063767910 ~2006
4125414911825082982310 ~2006
41256533095775914632711 ~2008
41257463332475447799911 ~2007
4125836999825167399910 ~2006
41259209993300736799311 ~2008
41259443939902266543311 ~2009
4126099031825219806310 ~2006
41261683812475701028711 ~2007
41265588674126558867111 ~2008
41265649973301251997711 ~2008
4126846019825369203910 ~2006
41269456313301556504911 ~2008
Exponent Prime Factor Digits Year
41269824717428568447911 ~2008
4127039303825407860710 ~2006
4127172719825434543910 ~2006
41271750012476305000711 ~2007
4127198963825439792710 ~2006
412720022915683360870312 ~2009
4127216543825443308710 ~2006
4127370671825474134310 ~2006
41274027012476441620711 ~2007
41274157012476449420711 ~2007
4127511131825502226310 ~2006
41275128914127512891111 ~2008
41275263172476515790311 ~2007
41276059036604169444911 ~2008
4127613491825522698310 ~2006
41276888899080915555911 ~2009
4127908751825581750310 ~2006
4128080783825616156710 ~2006
4128168851825633770310 ~2006
41282395673302591653711 ~2008
4128337991825667598310 ~2006
41283642372477018542311 ~2007
4128407411825681482310 ~2006
4128419843825683968710 ~2006
41285727532477143651911 ~2007
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