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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
1339138912678277839 ~1995
133913921107131136910 ~1996
133915049187481068710 ~1997
1339154938034929599 ~1996
1339214392678428799 ~1995
1339232992678465999 ~1995
1339271032678542079 ~1995
1339298632678597279 ~1995
1339337632678675279 ~1995
1339363912678727839 ~1995
1339376632678753279 ~1995
1339400032678800079 ~1995
1339411912678823839 ~1995
1339415512678831039 ~1995
133942349428615516910 ~1997
1339453912678907839 ~1995
1339471192678942399 ~1995
1339511178037067039 ~1996
1339537192679074399 ~1995
1339562178037373039 ~1996
1339564192679128399 ~1995
1339571512679143039 ~1995
1339571578037429439 ~1996
1339602592679205199 ~1995
1339644018037864079 ~1996
Exponent Prime Factor Digits Year
1339649512679299039 ~1995
133966691107173352910 ~1996
1339673632679347279 ~1995
1339685392679370799 ~1995
1339704712679409439 ~1995
133971017187559423910 ~1997
1339713712679427439 ~1995
1339729912679459839 ~1995
1339750912679501839 ~1995
1339771312679542639 ~1995
1339790632679581279 ~1995
1339792912679585839 ~1995
133979917214367867310 ~1997
1339825912679651839 ~1995
1339830712679661439 ~1995
1339843912679687839 ~1995
1339850818039104879 ~1996
133988273321571855310 ~1997
133988411107190728910 ~1996
133994789107195831310 ~1996
1339960818039764879 ~1996
1339979938039879599 ~1996
133999409187599172710 ~1997
1340012992680025999 ~1995
1340030992680061999 ~1995
Exponent Prime Factor Digits Year
1340055832680111679 ~1995
1340085712680171439 ~1995
1340109112680218239 ~1995
1340110792680221599 ~1995
1340133112680266239 ~1995
1340153594181279200911 ~2000
134016947107213557710 ~1996
1340206192680412399 ~1995
1340216818041300879 ~1996
1340260018041560079 ~1996
1340266192680532399 ~1995
1340268592680537199 ~1995
1340304112680608239 ~1995
1340310712680621439 ~1995
1340365432680730879 ~1995
1340390992680781999 ~1995
1340414032680828079 ~1995
1340415592680831199 ~1995
1340452738042716399 ~1996
134045381107236304910 ~1996
1340458432680916879 ~1995
1340483032680966079 ~1995
134048989294907775910 ~1997
1340495992680991999 ~1995
1340555392681110799 ~1995
Exponent Prime Factor Digits Year
134056639241301950310 ~1997
1340605792681211599 ~1995
1340610712681221439 ~1995
1340641912681283839 ~1995
1340673712681347439 ~1995
134070617107256493710 ~1996
1340711392681422799 ~1995
1340750992681501999 ~1995
1340754112681508239 ~1995
1340755738044534399 ~1996
1340819032681638079 ~1995
134082089107265671310 ~1996
1340830218044981279 ~1996
1340867032681734079 ~1995
1340872312681744639 ~1995
1340887635685363551311 ~2000
1340894512681789039 ~1995
1340900032681800079 ~1995
1340913712681827439 ~1995
1340921632681843279 ~1995
1340925712681851439 ~1995
1340934232681868479 ~1995
1340970592681941199 ~1995
1341032392682064799 ~1995
1341034192682068399 ~1995
2947
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26-08-02