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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 Dig. Year
454104291119082085822311 ~2014
4541221845727247331074312 ~2015
4541575928936332607431312 ~2016
4541631685327249790111912 ~2015
4541688640736333509125712 ~2016
4541708023727250248142312 ~2015
454174740839083494816711 ~2014
454175170312736...62880715 2025
4541804412127250826472712 ~2015
454188955799083779115911 ~2014
454190330639083806612711 ~2014
454195866239083917324711 ~2014
454221487439084429748711 ~2014
454247447639084948952711 ~2014
4542530434736340243477712 ~2016
454253570399085071407911 ~2014
454262632319085252646311 ~2014
454318514039086370280711 ~2014
454341344519086826890311 ~2014
454353597719087071954311 ~2014
454371607319087432146311 ~2014
454404987239088099744711 ~2014
4544291155736354329245712 ~2016
454429784639088595692711 ~2014
454469685719089393714311 ~2014
Exponent Prime Factor Dig. Year
4544945317136359562536912 ~2016
454506106319090122126311 ~2014
454514542319090290846311 ~2014
454527090239090541804711 ~2014
454547946119090958922311 ~2014
454554107519091082150311 ~2014
454558362599091167251911 ~2014
4545648821327273892927912 ~2015
454596219839091924396711 ~2014
4546136698136369093584912 ~2016
4546277825327277666951912 ~2015
454633379999092667599911 ~2014
4546368760127278212560712 ~2015
454664612519093292250311 ~2014
454709279519094185590311 ~2014
454746553799094931075911 ~2014
454752711839095054236711 ~2014
454753334519095066690311 ~2014
454794691319095893826311 ~2014
4548021840127288131040712 ~2015
454810699799096213995911 ~2014
454837482239096749644711 ~2014
454868675999097373519911 ~2014
454875603239097512064711 ~2014
4548869014736390952117712 ~2016
Exponent Prime Factor Dig. Year
454897725719097954514311 ~2014
4549037930963686531032712 ~2016
4549061569727294369418312 ~2015
454919101799098382035911 ~2014
454926774239098535484711 ~2014
454964800919099296018311 ~2014
4549655863727297935182312 ~2015
4549773026936398184215312 ~2016
4549975350127299852100712 ~2015
4550244336127301466016712 ~2015
455037330839100746616711 ~2014
455077362599101547251911 ~2014
455087553719101751074311 ~2014
455094897839101897956711 ~2014
455117961119102359222311 ~2014
4551483024127308898144712 ~2015
4551615724136412925792912 ~2016
455174359799103487195911 ~2014
455180696519103613930311 ~2014
4551865172936414921383312 ~2016
455216103839104322076711 ~2014
455255873639105117472711 ~2014
4552612221727315673330312 ~2015
455344489319106889786311 ~2014
455358766799107175335911 ~2014
Exponent Prime Factor Dig. Year
455392428119107848562311 ~2014
4554677804936437422439312 ~2016
455469868199109397363911 ~2014
455478400439109568008711 ~2014
4554869467136438955736912 ~2016
455531372999110627459911 ~2014
4555405845727332435074312 ~2015
4555536250736444290005712 ~2016
455554225199111084503911 ~2014
4555585581727333513490312 ~2015
455637410399112748207911 ~2014
455644932839112898656711 ~2014
455667838199113356763911 ~2014
455702737199114054743911 ~2014
4557043555763798609779912 ~2016
4557111724736456893797712 ~2016
4557142543727342855262312 ~2015
455746397639114927952711 ~2014
455751937439115038748711 ~2014
4557720394345577203943112 ~2016
455792239199115844783911 ~2014
455859163199117183263911 ~2014
455895435239117908704711 ~2014
455966044199119320883911 ~2014
455971295039119425900711 ~2014
4786
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25-06-29