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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
152975621122380496910 ~1996
152980081244768129710 ~1997
1529824433059648879 ~1995
152983889122387111310 ~1996
1529842313059684639 ~1995
1529888513059777039 ~1995
152989637214185491910 ~1997
1529902193059804399 ~1995
1529946833059893679 ~1995
152998039152998039110 ~1997
1529983793059967599 ~1995
1530031579180189439 ~1996
1530109379180656239 ~1996
1530109433060218879 ~1995
1530145939180875599 ~1996
1530154913060309839 ~1995
1530173633060347279 ~1995
1530220579181323439 ~1996
1530238313060476639 ~1995
1530246113060492239 ~1995
153025039153025039110 ~1997
1530271579181629439 ~1996
1530308033060616079 ~1995
1530330593060661199 ~1995
1530397739182386399 ~1996
Exponent Prime Factor Digits Year
153039773826414774310
1530403793060807599 ~1995
153041927275475468710 ~1997
1530446033060892079 ~1995
153046099153046099110 ~1997
1530468233060936479 ~1995
1530473819182842879 ~1996
1530490313060980639 ~1995
1530492713060985439 ~1995
1530563033061126079 ~1995
153060493244896788910 ~1997
1530639233061278479 ~1995
1530646793061293599 ~1995
1530702713061405439 ~1995
1530733913061467839 ~1995
1530739619184437679 ~1996
1530781193061562399 ~1995
1530903833061807679 ~1995
1530927593061855199 ~1995
1530962993061925999 ~1995
1530972779185836639 ~1996
1531020233062040479 ~1995
1531051913062103839 ~1995
1531088633062177279 ~1995
153111373244978196910 ~1997
Exponent Prime Factor Digits Year
1531197539187185199 ~1996
1531221713062443439 ~1995
1531224713062449439 ~1995
1531236713062473439 ~1995
153123769367497045710 ~1998
1531239779187438639 ~1996
1531247393062494799 ~1995
153125081122500064910 ~1996
1531327793062655599 ~1995
1531350113062700239 ~1995
1531352633062705279 ~1995
1531368833062737679 ~1995
1531389593062779199 ~1995
1531402313062804639 ~1995
1531410113062820239 ~1995
1531411193062822399 ~1995
1531414193062828399 ~1995
153141511153141511110 ~1997
1531424993062849999 ~1995
1531437233062874479 ~1995
1531443179188659039 ~1996
1531447939188687599 ~1996
1531475633062951279 ~1995
153152537214413551910 ~1997
1531531579189189439 ~1996
Exponent Prime Factor Digits Year
1531552793063105599 ~1995
1531596833063193679 ~1995
153161741122529392910 ~1996
153162193336956824710 ~1997
1531629833063259679 ~1995
1531635113063270239 ~1995
153169721122535776910 ~1996
1531697393063394799 ~1995
1531751033063502079 ~1995
153177779275720002310 ~1997
1531789793063579599 ~1995
1531837313063674639 ~1995
1531843193063686399 ~1995
1531845713063691439 ~1995
1531872833063745679 ~1995
1531893419191360479 ~1996
1531940033063880079 ~1995
1531982993063965999 ~1995
1532031113064062239 ~1995
153203387122562709710 ~1996
1532117393064234799 ~1995
1532196593064393199 ~1995
153219811153219811110 ~1997
1532201393064402799 ~1995
1532245793064491599 ~1995
2854
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26-01-11