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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
106535263426141052110 ~1997
1065369736392218399 ~1995
1065374512130749039 ~1994
1065405592130811199 ~1994
1065410032130820079 ~1994
1065443512130887039 ~1994
1065457931001530454311 ~1998
1065460312130920639 ~1994
1065465718523725699 ~1995
1065471232130942479 ~1994
1065488992130977999 ~1994
1065549112131098239 ~1994
1065579592131159199 ~1994
1065590032131180079 ~1994
106559099191806378310 ~1996
1065594232131188479 ~1994
1065596992131193999 ~1994
1065601192131202399 ~1994
106562597149187635910 ~1996
1065641536393849199 ~1995
106568279341018492910 ~1997
1065713576394281439 ~1995
1065719818525758499 ~1995
106573471106573471110 ~1995
1065798832131597679 ~1994
Exponent Prime Factor Digits Year
1065854632131709279 ~1994
1065855598526844739 ~1995
1065857992131715999 ~1994
1065878392131756799 ~1994
1065946678527573379 ~1995
1065955912131911839 ~1994
1065957112131914239 ~1994
1065980032131960079 ~1994
1066001992132003999 ~1994
1066006336396037999 ~1995
1066020118528160899 ~1995
1066034392132068799 ~1994
106604219191887594310 ~1996
106604873319814619110 ~1997
1066065298528522339 ~1995
1066075312132150639 ~1994
1066101736396610399 ~1995
1066109512132219039 ~1994
1066139992132279999 ~1994
1066143112132286239 ~1994
1066153312132306639 ~1994
1066186912132373839 ~1994
106621393255891343310 ~1996
1066260592132521199 ~1994
106627907853023256110 ~1998
Exponent Prime Factor Digits Year
1066283032132566079 ~1994
106629307106629307110 ~1995
1066299832132599679 ~1994
1066320178530561379 ~1995
1066364992132729999 ~1994
1066369216398215279 ~1995
1066381498531051939 ~1995
1066427032132854079 ~1994
106644143255945943310 ~1996
1066480136398880799 ~1995
106648709149308192710 ~1996
1066489912132979839 ~1994
1066528312133056639 ~1994
1066548112133096239 ~1994
1066602832133205679 ~1994
1066642192133284399 ~1994
1066654798533238339 ~1995
1066659416399956479 ~1995
106668619106668619110 ~1995
106668929256005429710 ~1996
106671167277345034310 ~1996
106672243362685626310 ~1997
1066762432133524879 ~1994
1066778816400672879 ~1995
1066828192133656399 ~1994
Exponent Prime Factor Digits Year
106686977149361767910 ~1996
1066872112133744239 ~1994
1066873798534990339 ~1995
1066948312133896639 ~1994
1066995178535961379 ~1995
106701029341443292910 ~1997
1067027032134054079 ~1994
1067083618536668899 ~1995
106712693149397770310 ~1996
106717909256122981710 ~1996
1067208776403252639 ~1995
106721107106721107110 ~1995
1067211232134422479 ~1994
1067234536403407199 ~1995
106728799512298235310 ~1997
1067320192134640399 ~1994
1067338432134676879 ~1994
1067376712134753439 ~1994
1067382832134765679 ~1994
1067391898539135139 ~1995
1067440912134881839 ~1994
1067454232134908479 ~1994
1067480216404881279 ~1995
1067529832135059679 ~1994
1067546392135092799 ~1994
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25-05-04