Home e-mail
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
5506853659111013707318312 ~2015
5507070412133042422472712 ~2016
5507209934944057679479312 ~2016
5507696716744061573733712 ~2016
5507837435911015674871912 ~2015
5508051199111016102398312 ~2015
5508064460311016128920712 ~2015
5508070976311016141952712 ~2015
5508077935733048467614312 ~2016
5508514439911017028879912 ~2015
5508668845111017337690312 ~2015
5508686213911017372427912 ~2015
5508757160311017514320712 ~2015
5509167791911018335583912 ~2015
5509272937111018545874312 ~2015
5509346143111018692286312 ~2015
5509387393111018774786312 ~2015
5509755251911019510503912 ~2015
5509978411111019956822312 ~2015
5510088337111020176674312 ~2015
5510265961733061595770312 ~2016
5511268850311022537700712 ~2015
5511404707111022809414312 ~2015
5511616403911023232807912 ~2015
5511758687911023517375912 ~2015
Exponent Prime Factor Dig. Year
5512276567111024553134312 ~2015
5512317949111024635898312 ~2015
5512396991911024793983912 ~2015
5512415497111024830994312 ~2015
5512614425911025228851912 ~2015
5512711121911025422243912 ~2015
5513136966133078821796712 ~2016
5513332165111026664330312 ~2015
5513569013911027138027912 ~2015
5513785381111027570762312 ~2015
5513938365788223013851312 ~2017
5514213901111028427802312 ~2015
5514326509111028653018312 ~2015
5514625745911029251491912 ~2015
5514694413733088166482312 ~2016
5514975019111029950038312 ~2015
5515001413111030002826312 ~2015
5515020638311030041276712 ~2015
5515097195911030194391912 ~2015
5515144084388242305348912 ~2017
5516000221111032000442312 ~2015
5516206811911032413623912 ~2015
5516332034311032664068712 ~2015
5516403325111032806650312 ~2015
5516406506311032813012712 ~2015
Exponent Prime Factor Dig. Year
5516960675911033921351912 ~2015
5517002249911034004499912 ~2015
5517018367111034036734312 ~2015
5517118532311034237064712 ~2015
5517230757733103384546312 ~2016
5517361943911034723887912 ~2015
5517648428311035296856712 ~2015
5517780325111035560650312 ~2015
5517843621733107061730312 ~2016
5517922436311035844872712 ~2015
5518003660355180036603112 ~2017
5518124690311036249380712 ~2015
5518416394133110498364712 ~2016
5518514726311037029452712 ~2015
5518740521911037481043912 ~2015
5519128417111038256834312 ~2015
552021482777179...49066315 2024
5520653722744165229781712 ~2016
5520705079955207050799112 ~2017
5520849593911041699187912 ~2015
5521097107111042194214312 ~2015
5521376887744171015101712 ~2016
5521510018133129060108712 ~2016
5521526826133129160956712 ~2016
5521765521733130593130312 ~2016
Exponent Prime Factor Dig. Year
5522055458311044110916712 ~2015
5522431358311044862716712 ~2015
5522998184311045996368712 ~2015
5523153413911046306827912 ~2015
5523300752311046601504712 ~2015
5523449695111046899390312 ~2015
5523591116311047182232712 ~2015
5523643379911047286759912 ~2015
5523788140744190305125712 ~2016
5523933751111047867502312 ~2015
5524276489777339870855912 ~2017
5524575866311049151732712 ~2015
5524813729111049627458312 ~2015
5525348540311050697080712 ~2015
5525537713733153226282312 ~2016
5525584046311051168092712 ~2015
5525610139111051220278312 ~2015
5525679766388410876260912 ~2017
5525782880311051565760712 ~2015
5526223102388419569636912 ~2017
5526360211111052720422312 ~2015
5526545827111053091654312 ~2015
5526578497111053156994312 ~2015
5527256093911054512187912 ~2015
5527779314311055558628712 ~2015
Home
5.546.121 digits
e-mail
26-05-03