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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
154349399277828918310 ~1997
1543554779261328639 ~1996
1543617833087235679 ~1995
1543619513087239039 ~1995
1543625033087250079 ~1995
1543641233087282479 ~1995
1543654939261929599 ~1996
154367779277862002310 ~1997
154369771154369771110 ~1997
1543708139262248799 ~1996
1543728713087457439 ~1995
154373533617494132110 ~1998
1543759793087519599 ~1995
1543788833087577679 ~1995
1543808513087617039 ~1995
1543814993087629999 ~1995
1543834793087669599 ~1995
1543900313087800639 ~1995
1543961633087923279 ~1995
1543983713087967439 ~1995
1543993193087986399 ~1995
1544004233088008479 ~1995
1544093033088186079 ~1995
1544110913088221839 ~1995
154415897833845843910 ~1998
Exponent Prime Factor Digits Year
154416377123533101710 ~1996
1544169593088339199 ~1995
1544186393088372799 ~1995
154433827277980888710 ~1997
1544456939266741599 ~1996
154446223247113956910 ~1997
1544469233088938479 ~1995
1544473433088946879 ~1995
1544563913089127839 ~1995
1544571833089143679 ~1995
1544618033089236079 ~1995
1544645393089290799 ~1995
1544646833089293679 ~1995
154465517370717240910 ~1998
154465891154465891110 ~1997
1544663033089326079 ~1995
1544679539268077199 ~1996
154469831123575864910 ~1996
154471019123576815310 ~1996
1544736179268417039 ~1996
1544844713089689439 ~1995
1544873633089747279 ~1995
1544889233089778479 ~1995
1544905793089811599 ~1995
1544949113089898239 ~1995
Exponent Prime Factor Digits Year
1545083633090167279 ~1995
1545111833090223679 ~1995
1545201833090403679 ~1995
154522243247235588910 ~1997
1545260513090521039 ~1995
1545274193090548399 ~1995
1545276833090553679 ~1995
1545297593090595199 ~1995
1545312593090625199 ~1995
1545407513090815039 ~1995
1545437033090874079 ~1995
1545447113090894239 ~1995
1545465713090931439 ~1995
1545506033091012079 ~1995
1545506993091013999 ~1995
154551497123641197710 ~1996
1545534113091068239 ~1995
154554887123643909710 ~1996
1545569393091138799 ~1995
154560403525505370310 ~1998
1545618713091237439 ~1995
154562791154562791110 ~1997
1545645833091291679 ~1995
1545706793091413599 ~1995
1545722513091445039 ~1995
Exponent Prime Factor Digits Year
1545743513091487039 ~1995
1545782513091565039 ~1995
1545838793091677599 ~1995
154584509123667607310 ~1996
1545859433091718879 ~1995
1546001633092003279 ~1995
1546042313092084639 ~1995
1546102793092205599 ~1995
1546131713092263439 ~1995
154616131247385809710 ~1997
1546172513092345039 ~1995
1546242713092485439 ~1995
1546254833092509679 ~1995
1546278833092557679 ~1995
154629187278332536710 ~1997
1546344779278068639 ~1996
1546458539278751199 ~1996
1546484531453695458311 ~1999
1546503233093006479 ~1995
1546549433093098879 ~1995
1546590233093180479 ~1995
1546632593093265199 ~1995
154664651123731720910 ~1996
1546685993093371999 ~1995
1546696313093392639 ~1995
2626
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25-04-13