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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
5296264721910592529443912 ~2015
5296585074131779510444712 ~2016
5297019791942376158335312 ~2016
5297239658310594479316712 ~2015
5297640197910595280395912 ~2015
5297722039110595444078312 ~2015
5298074412131788446472712 ~2016
5298272267910596544535912 ~2015
5298631943910597263887912 ~2015
5299451533110598903066312 ~2015
5299455410310598910820712 ~2015
5299720843110599441686312 ~2015
5299807565910599615131912 ~2015
5300003359110600006718312 ~2015
5300103338310600206676712 ~2015
5300262431910600524863912 ~2015
530090292614230...35027914 2023
5301031489110602062978312 ~2015
5301265753142410126024912 ~2016
5301401567910602803135912 ~2015
5301410645910602821291912 ~2015
5301742801110603485602312 ~2015
5302063034942416504279312 ~2016
5302077362310604154724712 ~2015
5302114049331812684295912 ~2016
Exponent Prime Factor Dig. Year
5302191895110604383790312 ~2015
5302436749110604873498312 ~2015
5302621963731815731782312 ~2016
5302682629110605365258312 ~2015
5302689149910605378299912 ~2015
5302875307331817251843912 ~2016
5303122699110606245398312 ~2015
5303328803942426630431312 ~2016
5303684461110607368922312 ~2015
5303725124310607450248712 ~2015
5304440717331826644303912 ~2016
5304590153910609180307912 ~2015
5304629975910609259951912 ~2015
5304666151110609332302312 ~2015
5304814361374267401058312 ~2017
5305470653910610941307912 ~2015
5305499137110610998274312 ~2015
5305503548942444028391312 ~2016
5305520531910611041063912 ~2015
5306170404131837022424712 ~2016
5306385872310612771744712 ~2015
5306657444310613314888712 ~2015
5306795165910613590331912 ~2015
5306799265110613598530312 ~2015
5306852257110613704514312 ~2015
Exponent Prime Factor Dig. Year
5307189620310614379240712 ~2015
5307195887374300742422312 ~2017
5307322795110614645590312 ~2015
5307617480310615234960712 ~2015
5307849692310615699384712 ~2015
5308163575110616327150312 ~2015
5308248863910616497727912 ~2015
5308336013910616672027912 ~2015
5308361437110616722874312 ~2015
5308408688310616817376712 ~2015
5308538081910617076163912 ~2015
5308898306310617796612712 ~2015
5309097524310618195048712 ~2015
5309463491331856780947912 ~2016
5309804419953098044199112 ~2016
5309982752310619965504712 ~2015
5309983993110619967986312 ~2015
5310278333910620556667912 ~2015
5310343292310620686584712 ~2015
5310563546310621127092712 ~2015
5310934609110621869218312 ~2015
5311021055374354294774312 ~2017
5311337473110622674946312 ~2015
5311757695110623515390312 ~2015
5311943977110623887954312 ~2015
Exponent Prime Factor Dig. Year
5311978032131871868192712 ~2016
5312284781910624569563912 ~2015
5312344751910624689503912 ~2015
5312381156310624762312712 ~2015
5313288121110626576242312 ~2015
5313428359742507426877712 ~2016
5313430586310626861172712 ~2015
5313660581331881963487912 ~2016
5313710401110627420802312 ~2015
5315300249910630600499912 ~2015
531587664112817...19783114 2024
5315936497110631872994312 ~2015
5316170294310632340588712 ~2015
5316502045110633004090312 ~2015
5316651829110633303658312 ~2015
5316736076974434305076712 ~2017
5316763495110633526990312 ~2015
5317047395910634094791912 ~2015
5317286829153172868291112 ~2016
5317332661110634665322312 ~2015
5317399871910634799743912 ~2015
5317425370742539402965712 ~2016
5317680929910635361859912 ~2015
5317808194742542465557712 ~2016
5317854613742542836909712 ~2016
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25-04-13