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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
951978775711872639 ~1995
951986391903972799 ~1993
95200387171360696710 ~1996
95201201456965764910 ~1997
952030791904061599 ~1993
95203117742584312710 ~1997
95204597133286435910 ~1995
95204671171368407910 ~1996
952050591904101199 ~1993
952059175712355039 ~1995
952067031904134079 ~1993
952077477616619779 ~1995
952102431904204879 ~1993
95210369685514656910 ~1997
952108911904217839 ~1993
952113831904227679 ~1993
95212483152339972910 ~1996
952125439521254319 ~1995
952153431904306879 ~1993
952165335712991999 ~1995
952165911904331839 ~1993
952169935713019599 ~1995
952172991904345999 ~1993
952173015713038079 ~1995
952185831904371679 ~1993
Exponent Prime Factor Digits Year
952213615713281679 ~1995
952226391904452799 ~1993
952237431904474879 ~1993
95225071152360113710 ~1996
952256991904513999 ~1993
952263535713581199 ~1995
952269597618156739 ~1995
952274031904548079 ~1993
952277335713663999 ~1995
952278231904556479 ~1993
952290591904581199 ~1993
952330911904661839 ~1993
952368111904736239 ~1993
952388175714329039 ~1995
952400815714404879 ~1995
952422231904844479 ~1993
952428831904857679 ~1993
952445031904890079 ~1993
952450791904901599 ~1993
952477911904955839 ~1993
952507311905014639 ~1993
952510215715061279 ~1995
952540791905081599 ~1993
952604391905208799 ~1993
952620735715724399 ~1995
Exponent Prime Factor Digits Year
952645311905290639 ~1993
952650831905301679 ~1993
952665975715995839 ~1995
95266597152426555310
952670217621361699 ~1995
952670415716022479 ~1995
952677735716066399 ~1995
952681911905363839 ~1993
952690191905380399 ~1993
952696791905393599 ~1993
952701417621611299 ~1995
952710897621687139 ~1995
952726791905453599 ~1993
952731775716390639 ~1995
952734111905468239 ~1993
952738791905477599 ~1993
95274061152438497710 ~1996
952757277622058179 ~1995
952761231905522479 ~1993
952771791905543599 ~1993
952786431905572879 ~1993
952819431905638879 ~1993
952825135716950799 ~1995
952839415717036479 ~1995
952841031905682079 ~1993
Exponent Prime Factor Digits Year
952848175717089039 ~1995
952856575717139439 ~1995
952869231905738479 ~1993
952899415717396479 ~1995
952906191905812399 ~1993
952909911905819839 ~1993
952938897623511139 ~1995
952943991905887999 ~1993
953014917624119299 ~1995
953035617624284899 ~1995
953051631906103279 ~1993
953064831906129679 ~1993
953066391906132799 ~1993
953074735718448399 ~1995
953076375718458239 ~1995
95308793133432310310 ~1995
953093031906186079 ~1993
953110431906220879 ~1993
953117391906234799 ~1993
953127711906255439 ~1993
953135935718815599 ~1995
95317163857854467110 ~1997
953175111906350239 ~1993
953178015719068079 ~1995
953181591906363199 ~1993
2724
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26-07-19