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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
1780013033560026079 ~1995
1780024913560049839 ~1995
1780085633560171279 ~1995
1780123913560247839 ~1995
1780128113560256239 ~1995
1780179713560359439 ~1995
1780192793560385599 ~1995
1780201913560403839 ~1995
178020343178020343110 ~1997
1780217513560435039 ~1995
178024177106814506310 ~1997
178026787427264288910 ~1998
1780306313560612639 ~1995
1780314113560628239 ~1995
178036277106821766310 ~1997
178036981106822188710 ~1997
1780444793560889599 ~1995
1780485113560970239 ~1995
1780500113561000239 ~1995
178050407142440325710 ~1997
1780559393561118799 ~1995
1780562513561125039 ~1995
1780641233561282479 ~1995
178074551142459640910 ~1997
1780764713561529439 ~1995
Exponent Prime Factor Digits Year
1780773593561547199 ~1995
1780815833561631679 ~1995
1780883033561766079 ~1995
1780887593561775199 ~1995
1780901513561803039 ~1995
1780921433561842879 ~1995
1780952513561905039 ~1995
1781095793562191599 ~1995
1781110793562221599 ~1995
1781112113562224239 ~1995
1781157713562315439 ~1995
1781319233562638479 ~1995
1781342633562685279 ~1995
178141897106885138310 ~1997
1781468033562936079 ~1995
178151723427564135310 ~1998
1781620793563241599 ~1995
178164269249429976710 ~1997
1781710793563421599 ~1995
1781721713563443439 ~1995
178176191142540952910 ~1997
1781778713563557439 ~1995
178187507142550005710 ~1997
1781907833563815679 ~1995
1781940833563881679 ~1995
Exponent Prime Factor Digits Year
178194089855331627310 ~1999
1781957393563914799 ~1995
1782081833564163679 ~1995
1782091913564183839 ~1995
1782109193564218399 ~1995
178214149534642447110 ~1998
1782202193564404399 ~1995
178224131320803435910 ~1998
1782249713564499439 ~1995
1782282833564565679 ~1995
1782288713564577439 ~1995
178232311285171697710 ~1998
1782328433564656879 ~1995
1782331313564662639 ~1995
178247761855589252910 ~1999
1782494513564989039 ~1995
1782564713565129439 ~1995
1782568433565136879 ~1995
1782603713565207439 ~1995
1782705233565410479 ~1995
1782729113565458239 ~1995
178286863178286863110 ~1997
178297111178297111110 ~1997
1783017593566035199 ~1995
1783021193566042399 ~1995
Exponent Prime Factor Digits Year
1783050593566101199 ~1995
1783066793566133599 ~1995
178311821106987092710 ~1997
1783123912175411170311 ~2000
1783185713566371439 ~1995
178321217106992730310 ~1997
178328693106997215910 ~1997
1783356233566712479 ~1995
178336289142669031310 ~1997
1783408193566816399 ~1995
178341727178341727110 ~1997
178345597107007358310 ~1997
1783474433566948879 ~1995
178350581998763253710 ~1999
1783510313567020639 ~1995
1783532993567065999 ~1995
1783541393567082799 ~1995
1783620833567241679 ~1995
1783635113567270239 ~1995
178364177142691341710 ~1997
1783644233567288479 ~1995
178369181142695344910 ~1997
1783706393567412799 ~1995
178376171142700936910 ~1997
178378793107027275910 ~1997
2701
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25-04-20