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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
1829417993658835999 ~1996
1829460833658921679 ~1996
1829462513658925039 ~1996
182952941146362352910 ~1997
1829561993659123999 ~1996
1829573633659147279 ~1996
1829573993659147999 ~1996
1829583713659167439 ~1996
1829634113659268239 ~1996
182965243182965243110 ~1997
1829682113659364239 ~1996
182970397292752635310 ~1998
1829713193659426399 ~1996
182973199439135677710 ~1998
1829744393659488799 ~1996
182983387182983387110 ~1997
1829877713659755439 ~1996
1829899793659799599 ~1996
1829937113659874239 ~1996
182994157109796494310 ~1997
1829945513659891039 ~1996
1829983913659967839 ~1996
183001387732005548110 ~1999
1830021593660043199 ~1996
183003671329406607910 ~1998
Exponent Prime Factor Digits Year
1830092513660185039 ~1996
1830097913660195839 ~1996
1830131633660263279 ~1996
183020329988309776710 ~1999
1830232313660464639 ~1996
1830249113660498239 ~1996
183026227292841963310 ~1998
1830332993660665999 ~1996
183037973109822783910 ~1997
1830408593660817199 ~1996
1830505193661010399 ~1996
183052757109831654310 ~1997
183059113292894580910 ~1998
1830642233661284479 ~1996
1830720833661441679 ~1996
1830732113661464239 ~1996
1830745793661491599 ~1996
1830750593661501199 ~1996
1830850433661700879 ~1996
1830947993661895999 ~1996
1830961433661922879 ~1996
1830968393661936799 ~1996
183098473109859083910 ~1997
1831024433662048879 ~1996
1831027193662054399 ~1996
Exponent Prime Factor Digits Year
183106571146485256910 ~1997
1831081433662162879 ~1996
1831082033662164079 ~1996
1831139513662279039 ~1996
1831159313662318639 ~1996
1831174793662349599 ~1996
1831189811867813606311 ~2000
1831307633662615279 ~1996
1831380233662760479 ~1996
183141661109884996710 ~1997
1831419113662838239 ~1996
183144721109886832710 ~1997
1831492433662984879 ~1996
1831499513662999039 ~1996
183150559329671006310 ~1998
183152779183152779110 ~1997
183173797293078075310 ~1998
1831823993663647999 ~1996
183185011769377046310 ~1999
1831878713663757439 ~1996
1831929233663858479 ~1996
1831952633663905279 ~1996
1831960313663920639 ~1996
183203017109921810310 ~1997
183212461879419812910 ~1999
Exponent Prime Factor Digits Year
1832143793664287599 ~1996
1832153393664306799 ~1996
183217009403077419910 ~1998
1832175713664351439 ~1996
183219791329795623910 ~1998
1832219531319198061711 ~1999
1832251313664502639 ~1996
1832342513664685039 ~1996
1832346713664693439 ~1996
1832446433664892879 ~1996
1832468033664936079 ~1996
1832526233665052479 ~1996
1832579271356108659911 ~1999
183261523293218436910 ~1998
183262637109957582310 ~1997
1832661593665323199 ~1996
1832679113665358239 ~1996
1832773793665547599 ~1996
183281977109969186310 ~1997
183286577146629261710 ~1997
1832989313665978639 ~1996
1833077393666154799 ~1996
183313751146651000910 ~1997
1833163193666326399 ~1996
183317957146654365710 ~1997
2952
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26-01-11