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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
1333587232667174479 ~1994
1333633192667266399 ~1995
1333643538001861199 ~1996
1333675192667350399 ~1995
1333688992667377999 ~1995
1333693192667386399 ~1995
1333730632667461279 ~1995
133378669320108805710 ~1997
133380001400140003110 ~1997
133382401213411841710 ~1997
133383293320119903310 ~1997
1333845232667690479 ~1995
1333846312667692639 ~1995
133385977213417563310 ~1997
1333869232667738479 ~1995
1333883512667767039 ~1995
1333896112667792239 ~1995
133390163426848521710 ~1997
1333915192667830399 ~1995
1333924912667849839 ~1995
1333939378003636239 ~1996
1333939792667879599 ~1995
1333940392667880799 ~1995
1333961818003770879 ~1996
1334098393095108264911 ~2000
Exponent Prime Factor Digits Year
1334133592668267199 ~1995
133414891240146803910 ~1997
1334166232668332479 ~1995
1334243392668486799 ~1995
1334264392668528799 ~1995
1334278578005671439 ~1996
1334300218005801279 ~1996
1334319232668638479 ~1995
1334393032668786079 ~1995
133440347106752277710 ~1996
133441549293571407910 ~1997
133442623133442623110 ~1996
133443071747281197710 ~1998
1334438512668877039 ~1995
1334478712668957439 ~1995
1334516938007101599 ~1996
1334524432669048879 ~1995
1334543392669086799 ~1995
1334630032669260079 ~1995
1334668312669336639 ~1995
1334676232669352479 ~1995
1334705032669410079 ~1995
1334723512669447039 ~1995
1334749312669498639 ~1995
1334762512669525039 ~1995
Exponent Prime Factor Digits Year
1334766712669533439 ~1995
1334785312669570639 ~1995
1334797192669594399 ~1995
1334804218008825279 ~1996
1334828032669656079 ~1995
1334848912669697839 ~1995
1334888632669777279 ~1995
1334890432669780879 ~1995
1334891992669783999 ~1995
1334912512669825039 ~1995
1334939392669878799 ~1995
1334952592669905199 ~1995
133495459774273662310 ~1998
133497673213596276910 ~1997
1335006832670013679 ~1995
1335012712670025439 ~1995
1335043312670086639 ~1995
1335055792670111599 ~1995
1335085912670171839 ~1995
1335110392670220799 ~1995
133516447133516447110 ~1996
1335172912670345839 ~1995
133517569320442165710 ~1997
1335180832670361679 ~1995
133518641106814912910 ~1996
Exponent Prime Factor Digits Year
133518811560779006310 ~1998
133518989106815191310 ~1996
1335226432670452879 ~1995
133524779106819823310 ~1996
1335262312670524639 ~1995
133529387347176406310 ~1997
1335362178012173039 ~1996
1335398392670796799 ~1995
1335409192670818399 ~1995
1335419512670839039 ~1995
1335430432670860879 ~1995
1335472138012832799 ~1996
1335478312670956639 ~1995
1335481192670962399 ~1995
1335510592671021199 ~1995
1335518578013111439 ~1996
1335561418013368479 ~1996
1335619738013718399 ~1996
133566617106853293710 ~1996
1335671632671343279 ~1995
1335677178014063039 ~1996
1335694792671389599 ~1995
1335698512671397039 ~1995
1335720112671440239 ~1995
1335728392671456799 ~1995
2989
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26-09-27