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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
5327931689910655863379912 ~2015
5327955163110655910326312 ~2015
5327958164310655916328712 ~2015
5327986168131967917008712 ~2016
5328284372310656568744712 ~2015
5328944671331973668027912 ~2016
5329091963910658183927912 ~2015
5329134312131974805872712 ~2016
5329138879110658277758312 ~2015
5329189994310658379988712 ~2015
5329266296310658532592712 ~2015
5329473911910658947823912 ~2015
5329782479910659564959912 ~2015
5329849375110659698750312 ~2015
5330596475910661192951912 ~2015
5330702498310661404996712 ~2015
5330912955153309129551112 ~2017
5330925671910661851343912 ~2015
5331057187110662114374312 ~2015
5331241861742649934893712 ~2016
5331346784310662693568712 ~2015
5331513122310663026244712 ~2015
5331626654310663253308712 ~2015
5331689246310663378492712 ~2015
5331996098942655968791312 ~2016
Exponent Prime Factor Dig. Year
5332253995110664507990312 ~2015
5332901413110665802826312 ~2015
5333127098310666254196712 ~2015
5333155099110666310198312 ~2015
5333265488310666530976712 ~2015
5333513663910667027327912 ~2015
5333745473910667490947912 ~2015
5333952355110667904710312 ~2015
5334060977910668121955912 ~2015
5334182095110668364190312 ~2015
5334467125110668934250312 ~2015
5334517631942676141055312 ~2016
5334737749110669475498312 ~2015
5334923771910669847543912 ~2015
5334932813332009596879912 ~2016
5335108069110670216138312 ~2015
5335121077110670242154312 ~2015
5335301587110670603174312 ~2015
5335587131910671174263912 ~2015
5335764775110671529550312 ~2015
5335866707910671733415912 ~2015
5335893050310671786100712 ~2015
5335941854310671883708712 ~2015
5336009129910672018259912 ~2015
5336175281910672350563912 ~2015
Exponent Prime Factor Dig. Year
5336283995332017703971912 ~2016
5336715764310673431528712 ~2015
5337086063910674172127912 ~2015
5337651253110675302506312 ~2015
5338065791910676131583912 ~2015
5338250377332029502263912 ~2016
5338488553110676977106312 ~2015
5338562450310677124900712 ~2015
5338725569910677451139912 ~2015
5338868033942710944271312 ~2016
5338940998742711527989712 ~2016
5339174401110678348802312 ~2015
5339286263910678572527912 ~2015
5339363803732036182822312 ~2016
5339396201910678792403912 ~2015
5340495991110680991982312 ~2015
5340519788310681039576712 ~2015
5340913291110681826582312 ~2015
5341061185110682122370312 ~2015
5341237123110682474246312 ~2015
5341398169332048389015912 ~2016
5341403647110682807294312 ~2015
5341612904310683225808712 ~2015
5341648826310683297652712 ~2015
5341840158132051040948712 ~2016
Exponent Prime Factor Dig. Year
5342007033732052042202312 ~2016
5342625391332055752347912 ~2016
5342887898310685775796712 ~2015
5343868963110687737926312 ~2015
5344266044942754128359312 ~2016
5344601933910689203867912 ~2015
5345148655110690297310312 ~2015
5346098177910692196355912 ~2015
5346342847774848799867912 ~2017
5346678244142773425952912 ~2016
5346700105110693400210312 ~2015
5346725448132080352688712 ~2016
5347271828310694543656712 ~2015
5347530497910695060995912 ~2015
5347610039942780880319312 ~2016
5347615993110695231986312 ~2015
5347684481910695368963912 ~2015
5347716545910695433091912 ~2015
5348080103910696160207912 ~2015
5348417761110696835522312 ~2015
5349232099110698464198312 ~2015
5349284647110698569294312 ~2015
5349375721110698751442312 ~2015
5349376621110698753242312 ~2015
534943057313894...57216914 2024
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26-02-08