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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 Dig. Year
6926274487113852548974312 ~2016
6926431102141558586612712 ~2017
6926837810313853675620712 ~2016
6927394909113854789818312 ~2016
6927443442141564660652712 ~2017
6927593816313855187632712 ~2016
6928084157913856168315912 ~2016
6928281740313856563480712 ~2016
6928302404313856604808712 ~2016
6930451760313860903520712 ~2016
6931007639913862015279912 ~2016
6931051411113862102822312 ~2016
6931166707155449333656912 ~2017
6931598401113863196802312 ~2016
6931905065913863810131912 ~2016
6931924757913863849515912 ~2016
6932947058313865894116712 ~2016
6934722647913869445295912 ~2016
6935277905913870555811912 ~2016
6936852797913873705595912 ~2016
6937368547113874737094312 ~2016
693757493292497...75844114 2024
6937657514313875315028712 ~2016
6938609383113877218766312 ~2016
6938869178313877738356712 ~2016
Exponent Prime Factor Dig. Year
6939424202313878848404712 ~2016
6939941603913879883207912 ~2016
6940608017913881216035912 ~2016
6941167111113882334222312 ~2016
694120313871832...28616914 2024
6941384113113882768226312 ~2016
6941578031913883156063912 ~2016
6941709764955533678119312 ~2017
6941921729913883843459912 ~2016
6942052748313884105496712 ~2016
6942468281913884936563912 ~2016
6942502531113885005062312 ~2016
6942550321113885100642312 ~2016
6942743203113885486406312 ~2016
6942909443913885818887912 ~2016
6943785307113887570614312 ~2016
6943988587113887977174312 ~2016
6944095681113888191362312 ~2016
6944893000369448930003112 ~2017
6945009437913890018875912 ~2016
6945466189113890932378312 ~2016
6945468839913890937679912 ~2016
6945489803913890979607912 ~2016
6945581699913891163399912 ~2016
6945716115741674296694312 ~2017
Exponent Prime Factor Dig. Year
6945833971113891667942312 ~2016
6946344198141678065188712 ~2017
6946530938313893061876712 ~2016
6946772173113893544346312 ~2016
6947464213113894928426312 ~2016
6947484121113894968242312 ~2016
6947614127913895228255912 ~2016
6947778542313895557084712 ~2016
6947786607741686719646312 ~2017
6947820307113895640614312 ~2016
6948042739113896085478312 ~2016
6948145031913896290063912 ~2016
6949123610313898247220712 ~2016
6949129930755593039445712 ~2017
6949541969913899083939912 ~2016
6949709843913899419687912 ~2016
6950014531113900029062312 ~2016
6950020745913900041491912 ~2016
6950249897341701499383912 ~2017
6950480521155603844168912 ~2017
6950604584955604836679312 ~2017
6952847777913905695555912 ~2016
695324049834964...15786314 2024
6953312689113906625378312 ~2016
6954336887913908673775912 ~2016
Exponent Prime Factor Dig. Year
6954340536141726043216712 ~2017
695496329537678...78011314 2023
6955334744955642677959312 ~2017
6955649681913911299363912 ~2016
6955773155913911546311912 ~2016
6955875271969558752719112 ~2017
6956557237113913114474312 ~2016
6958422761955667382095312 ~2017
6958633271913917266543912 ~2016
6958945021113917890042312 ~2016
6959300711913918601423912 ~2016
6959626237113919252474312 ~2016
6959728277341758369663912 ~2017
6959814673113919629346312 ~2016
6959874137913919748275912 ~2016
6960000220369600002203112 ~2017
6960270127113920540254312 ~2016
6960493622313920987244712 ~2016
6960523907913921047815912 ~2016
6961004881113922009762312 ~2016
6961307480313922614960712 ~2016
6961439645913922879291912 ~2016
6961449560313922899120712 ~2016
6961565294313923130588712 ~2016
6961748261913923496523912 ~2016
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25-05-04