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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
375913556997518271139911 ~2014
375942963597518859271911 ~2014
375949154997518983099911 ~2014
375970139037519402780711 ~2014
3759726209322558357255912 ~2015
3759827004122558962024712 ~2015
375999983997519999679911 ~2014
3760027472930080219783312 ~2015
3760271041322561626247912 ~2015
376048395237520967904711 ~2014
376054726317521094526311 ~2014
376081235831263...52388914 2023
3761122795722566736774312 ~2015
376112644797522252895911 ~2014
376142063517522841270311 ~2014
376154306637523086132711 ~2014
376156502517523130050311 ~2014
376185954717523719094311 ~2014
376186112692490...66007914 2023
376186340517523726810311 ~2014
376200969117524019382311 ~2014
376203879717524077594311 ~2014
376206874317524137486311 ~2014
376218748197524374963911 ~2014
376228643517524572870311 ~2014
Exponent Prime Factor Dig. Year
376231820397524636407911 ~2014
3762587011937625870119112 ~2015
3762808696122576852176712 ~2015
376289107797525782155911 ~2014
376306563837526131276711 ~2014
376308066837526161336711 ~2014
376316711517526334230311 ~2014
3763686887322582121323912 ~2015
376377428397527548567911 ~2014
376393616037527872320711 ~2014
376405876437528117528711 ~2014
3764148486182811266694312 ~2016
3764310649360228970388912 ~2016
376455487797529109755911 ~2014
376480212837529604256711 ~2014
376481122917529622458311 ~2014
3764849562760237593003312 ~2016
376492307997529846159911 ~2014
376498554237529971084711 ~2014
3765094240360241507844912 ~2016
376520333397530406667911 ~2014
3765310271352714343798312 ~2016
376562161317531243226311 ~2014
376568969517531379390311 ~2014
376591865997531837319911 ~2014
Exponent Prime Factor Dig. Year
3765980041322595880247912 ~2015
376603055637532061112711 ~2014
3766209431930129675455312 ~2015
3766333548737663335487112 ~2015
376648890237532977804711 ~2014
376653737037533074740711 ~2014
376657700037533154000711 ~2014
376665032397533300647911 ~2014
376678564317533571286311 ~2014
376706633573036...66574314 2024
376723719597534474391911 ~2014
3767277469730138219757712 ~2015
3767548067322605288403912 ~2015
376765596117535311922311 ~2014
376790375517535807510311 ~2014
376889756997537795139911 ~2014
376893298197537865963911 ~2014
376916427837538328556711 ~2014
376921427517538428550311 ~2014
376927901112171...10393714 2023
376937744037538754880711 ~2014
376948002597538960051911 ~2014
376954924797539098495911 ~2014
376957692117539153842311 ~2014
376960903917539218078311 ~2014
Exponent Prime Factor Dig. Year
376970256597539405131911 ~2014
376980048717539600974311 ~2014
376980566037539611320711 ~2014
377010293397540205867911 ~2014
377014926837540298536711 ~2014
377020573317540411466311 ~2014
3770308925322621853551912 ~2015
377043859917540877198311 ~2014
377072912997541458259911 ~2014
377073044997541460899911 ~2014
377087364237541747284711 ~2014
377096154237541923084711 ~2014
3771057088122626342528712 ~2015
377113047597542260951911 ~2014
377135630997542712619911 ~2014
377165076671357...76012114 2023
377223505797544470115911 ~2014
377243234637544864692711 ~2014
377254857837545097156711 ~2014
3772596018760361536299312 ~2016
377275090317545501806311 ~2014
377294646117545892922311 ~2014
377314922517546298450311 ~2014
377327551437546551028711 ~2014
3773339307722640035846312 ~2015
4953
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25-10-26