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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
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
5522055458311044110916712 ~2015
5522431358311044862716712 ~2015
5522998184311045996368712 ~2015
5523153413911046306827912 ~2015
5523300752311046601504712 ~2015
5523449695111046899390312 ~2015
Exponent Prime Factor Dig. Year
5523591116311047182232712 ~2015
5523643379911047286759912 ~2015
5523788140744190305125712 ~2016
5523933751111047867502312 ~2015
5524276489777339870855912 ~2017
5524575866311049151732712 ~2015
5524813729111049627458312 ~2015
5525348540311050697080712 ~2015
5525537713733153226282312 ~2016
5525584046311051168092712 ~2015
5525679766388410876260912 ~2017
5525782880311051565760712 ~2015
5526223102388419569636912 ~2017
5526360211111052720422312 ~2015
5526545827111053091654312 ~2015
5526578497111053156994312 ~2015
5527256093911054512187912 ~2015
5527779314311055558628712 ~2015
5527987391911055974783912 ~2015
5528001479911056002959912 ~2015
5528009353744224074829712 ~2016
5528238776311056477552712 ~2015
5528553084133171318504712 ~2016
5528650833788458413339312 ~2017
5528672659111057345318312 ~2015
Exponent Prime Factor Dig. Year
5528692861111057385722312 ~2015
5528866844311057733688712 ~2015
5529145003111058290006312 ~2015
5529267647911058535295912 ~2015
5529630103111059260206312 ~2015
5529807404311059614808712 ~2015
5529877997911059755995912 ~2015
5530315715911060631431912 ~2015
5530816681111061633362312 ~2015
5531257663777437607291912 ~2017
5531590653155315906531112 ~2017
5531593831111063187662312 ~2015
5531959691911063919383912 ~2015
5532130925911064261851912 ~2015
5532166325944257330607312 ~2016
5532225907111064451814312 ~2015
5532397538311064795076712 ~2015
5532798433111065596866312 ~2015
5532813407911065626815912 ~2015
5532994075111065988150312 ~2015
5533176083911066352167912 ~2015
5533214103733199284622312 ~2016
5533334575111066669150312 ~2015
5533407160744267257285712 ~2016
5533646435333201878611912 ~2016
Exponent Prime Factor Dig. Year
5533676687911067353375912 ~2015
5533872998311067745996712 ~2015
5534111197111068222394312 ~2015
5534320958311068641916712 ~2015
5534781559111069563118312 ~2015
5534894947111069789894312 ~2015
5535018419911070036839912 ~2015
5535075512311070151024712 ~2015
5535327175111070654350312 ~2015
5535886043911071772087912 ~2015
5536209505111072419010312 ~2015
5536306945111072613890312 ~2015
5536714241911073428483912 ~2015
5536973359111073946718312 ~2015
5537007855733222047134312 ~2016
553705708212613...42751314 2024
5537058038311074116076712 ~2015
5537146651111074293302312 ~2015
5537274737911074549475912 ~2015
5537337395911074674791912 ~2015
5537391241111074782482312 ~2015
5538214987111076429974312 ~2015
5538367477111076734954312 ~2015
5538462522133230775132712 ~2016
5538538445911077076891912 ~2015
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26-02-08