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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 Digits Year
1840549913681099839 ~1996
1840588793681177599 ~1996
1840661393681322799 ~1996
1840673633681347279 ~1996
1840770593681541199 ~1996
184084037110450422310 ~1997
1840869713681739439 ~1996
1840891313681782639 ~1996
1840901033681802079 ~1996
184094033110456419910 ~1997
184094837147275869710 ~1997
184099373110459623910 ~1997
184100897147280717710 ~1997
1841015033682030079 ~1996
184101893257742650310 ~1998
1841079233682158479 ~1996
1841100113682200239 ~1996
184111157257755619910 ~1998
1841119433682238879 ~1996
1841140193682280399 ~1996
184115753110469451910 ~1997
184116811184116811110 ~1997
1841226113682452239 ~1996
1841233913682467839 ~1996
1841245193682490399 ~1996
Exponent Prime Factor Digits Year
1841301833682603679 ~1996
1841321393682642799 ~1996
1841344793682689599 ~1996
1841371193682742399 ~1996
1841376713682753439 ~1996
1841387393682774799 ~1996
184140353110484211910 ~1997
1841415713682831439 ~1996
1841437313682874639 ~1996
1841463593682927199 ~1996
1841497433682994879 ~1996
18415273935210003696912 ~2003
184157429147325943310 ~1997
184159291331486723910 ~1998
1841610833683221679 ~1996
1841617793683235599 ~1996
184162457110497474310 ~1997
1841641433683282879 ~1996
1841697593683395199 ~1996
1841751113683502239 ~1996
1841793113683586239 ~1996
1841807513683615039 ~1996
1841823593683647199 ~1996
184187581294700129710 ~1998
1841925113683850239 ~1996
Exponent Prime Factor Digits Year
1841925233683850479 ~1996
1841939393683878799 ~1996
1842023393684046799 ~1996
1842045233684090479 ~1996
1842093593684187199 ~1996
184210421110526252710 ~1997
1842111713684223439 ~1996
184217681147374144910 ~1997
1842269633684539279 ~1996
1842345711031713597711 ~1999
184240607147392485710 ~1997
1842411713684823439 ~1996
1842419513684839039 ~1996
1842445913684891839 ~1996
1842509033685018079 ~1996
1842530393685060799 ~1996
184262443442229863310 ~1998
1842654233685308479 ~1996
184266437110559862310 ~1997
1842666113685332239 ~1996
1842696713685393439 ~1996
1842734513685469039 ~1996
184273561110564136710 ~1997
1842745913685491839 ~1996
1842764513685529039 ~1996
Exponent Prime Factor Digits Year
184283119626562604710 ~1999
1842851633685703279 ~1996
1842873593685747199 ~1996
1842891233685782479 ~1996
1842891593685783199 ~1996
1842991913685983839 ~1996
1843014593686029199 ~1996
1843056833686113679 ~1996
1843057913686115839 ~1996
184306301110583780710 ~1997
1843070033686140079 ~1996
1843111193686222399 ~1996
1843172513686345039 ~1996
1843185593686371199 ~1996
1843212713686425439 ~1996
1843212833686425679 ~1996
1843290593686581199 ~1996
1843294793686589599 ~1996
1843335593686671199 ~1996
1843362593686725199 ~1996
1843418513686837039 ~1996
184345361110607216710 ~1997
1843546193687092399 ~1996
184357157110614294310 ~1997
1843602713687205439 ~1996
3006
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26-03-08