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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
2059265514118531039 ~1996
2059334394118668799 ~1996
205936001164748800910 ~1997
2059387794118775599 ~1996
2059397034118794079 ~1996
2059486434118972879 ~1996
205950509617851527110 ~1999
2059513314119026639 ~1996
205951919164761535310 ~1997
2059533234119066479 ~1996
2059541634119083279 ~1996
205956691205956691110 ~1998
2059583034119166079 ~1996
205960481123576288710 ~1997
205965869782670302310 ~1999
2059684914119369839 ~1996
2059714434119428879 ~1996
2059717914119435839 ~1996
2059726194119452399 ~1996
2059756914119513839 ~1996
205979533123587719910 ~1997
2059810434119620879 ~1996
205984637123590782310 ~1997
205985011329576017710 ~1998
2059919634119839279 ~1996
Exponent Prime Factor Digits Year
2059936314119872639 ~1996
2059965594119931199 ~1996
2059973994119947999 ~1996
2059986234119972479 ~1996
206004053123602431910 ~1997
2060055114120110239 ~1996
206008009453217619910 ~1998
2060102514120205039 ~1996
2060180514120361039 ~1996
206023991164819192910 ~1997
206025419164820335310 ~1997
206029207206029207110 ~1998
206042597164834077710 ~1997
2060463714120927439 ~1996
2060518434121036879 ~1996
2060538114121076239 ~1996
2060558514121117039 ~1996
206058641123635184710 ~1997
2060710914121421839 ~1996
2060714514121429039 ~1996
2060742834121485679 ~1996
2060747514121495039 ~1996
2060832594121665199 ~1996
2060974314121948639 ~1996
2060989794121979599 ~1996
Exponent Prime Factor Digits Year
2061208794122417599 ~1996
2061262794122525599 ~1996
206127553123676531910 ~1997
2061295314122590639 ~1996
2061348234122696479 ~1996
2061371034122742079 ~1996
206138221329821153710 ~1998
206138441164910752910 ~1997
206138819164911055310 ~1997
206142319206142319110 ~1998
2061428471814057053711 ~2000
2061448194122896399 ~1996
206154041164923232910 ~1997
206172929164938343310 ~1997
2061741234123482479 ~1996
2061778314123556639 ~1996
206181247206181247110 ~1998
206183683824734732110 ~1999
2061882594123765199 ~1996
206192281618576843110 ~1999
206198009164958407310 ~1997
2061986514123973039 ~1996
2062002714124005439 ~1996
2062050114124100239 ~1996
2062081434124162879 ~1996
Exponent Prime Factor Digits Year
206213981164971184910 ~1997
206229377164983501710 ~1997
206235257618705771110 ~1999
2062376514124753039 ~1996
2062424994124849999 ~1996
2062499994124999999 ~1996
2062588914125177839 ~1996
2062610394125220799 ~1996
2062631634125263279 ~1996
2062635234125270479 ~1996
2062658034125316079 ~1996
2062687914125375839 ~1996
2062694034125388079 ~1996
206278747701347739910 ~1999
206284157123770494310 ~1997
206285153123771091910 ~1997
2062855434125710879 ~1996
2062890594125781199 ~1996
2062912194125824399 ~1996
2062941714125883439 ~1996
2062952034125904079 ~1996
2062987334786130605711 ~2001
2062992114125984239 ~1996
206308967165047173710 ~1997
2063139234126278479 ~1996
2786
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25-05-04