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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
937098521562259112710 ~2002
937176683187435336710 ~2001
937181543187436308710 ~2001
937181681562309008710 ~2002
937232711187446542310 ~2001
937236869749789495310 ~2003
937239311187447862310 ~2001
9372424514498763764911 ~2004
937261103187452220710 ~2001
9373162095998823737711 ~2005
937339163187467832710 ~2001
937360103187472020710 ~2001
937370711187474142310 ~2001
937407277562444366310 ~2002
937408961562445376710 ~2002
937436723187487344710 ~2001
9374382911687388923911 ~2003
937445533562467319910 ~2002
937452053562471231910 ~2002
937460663187492132710 ~2001
937484591187496918310 ~2001
937514531187502906310 ~2001
937624957562574974310 ~2002
937643243187528648710 ~2001
937672871187534574310 ~2001
Exponent Prime Factor Digits Year
9376770472437960322311 ~2004
937708451187541690310 ~2001
9377134616751536919311 ~2005
937756199187551239910 ~2001
937837139750269711310 ~2003
937896419187579283910 ~2001
937913441562748064710 ~2002
937915799187583159910 ~2001
937980539187596107910 ~2001
937985231187597046310 ~2001
938089343187617868710 ~2001
938122439187624487910 ~2001
938127919938127919110 ~2003
938142731750514184910 ~2003
938144183187628836710 ~2001
938176573562905943910 ~2002
938228579187645715910 ~2001
938308643187661728710 ~2001
938326439187665287910 ~2001
938371463187674292710 ~2001
938390423187678084710 ~2001
938442161563065296710 ~2002
938445161750756128910 ~2003
93850070923274817583312 ~2006
938502863187700572710 ~2001
Exponent Prime Factor Digits Year
938613323187722664710 ~2001
9386406675444115868711 ~2005
938646431187729286310 ~2001
938649479187729895910 ~2001
938653679187730735910 ~2001
938672879187734575910 ~2001
938704031187740806310 ~2001
938755151187751030310 ~2001
938834921563300952710 ~2002
938859191187771838310 ~2001
938860463187772092710 ~2001
938863043187772608710 ~2001
938891231187778246310 ~2001
938902241563341344710 ~2002
938926433563355859910 ~2002
938943623187788724710 ~2001
938956871187791374310 ~2001
938977499187795499910 ~2001
939001751187800350310 ~2001
939044399187808879910 ~2001
939115043187823008710 ~2001
939142871187828574310 ~2001
939163523187832704710 ~2001
939194951751355960910 ~2003
939222803187844560710 ~2001
Exponent Prime Factor Digits Year
939239771187847954310 ~2001
939266173563559703910 ~2002
939282923187856584710 ~2001
939288671187857734310 ~2001
939347819187869563910 ~2001
939398483187879696710 ~2001
939399689751519751310 ~2003
939424679187884935910 ~2001
9394559393006259004911 ~2004
939456191751564952910 ~2003
939468251187893650310 ~2001
939485819187897163910 ~2001
939499021563699412710 ~2002
939521783187904356710 ~2001
939524167939524167110 ~2003
939561383187912276710 ~2001
939581039187916207910 ~2001
939581311939581311110 ~2003
939584759187916951910 ~2001
939584813563750887910 ~2002
939637271187927454310 ~2001
939658523187931704710 ~2001
939670211187934042310 ~2001
939679831939679831110 ~2003
939700031187940006310 ~2001
3433
GIMPS The Prime Pages FactorDb.com
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25-04-13