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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
1081201432162402879 ~1994
1081220512162441039 ~1994
1081245616487473679 ~1995
108127963173004740910 ~1996
108129547108129547110 ~1995
1081296416487778479 ~1995
1081314232162628479 ~1994
1081325992162651999 ~1994
1081379776488278639 ~1995
1081395232162790479 ~1994
108139847194651724710 ~1996
1081416376488498239 ~1995
1081426792162853599 ~1994
1081471312162942639 ~1994
1081473232162946479 ~1994
1081502336489013999 ~1995
1081531312163062639 ~1994
1081533592163067199 ~1994
1081555216489331279 ~1995
1081590592163181199 ~1994
1081598512163197039 ~1994
1081615192163230399 ~1994
1081616576489699439 ~1995
1081663678653309379 ~1995
1081663912163327839 ~1994
Exponent Prime Factor Digits Year
1081672912163345839 ~1994
108168967108168967110 ~1995
1081695112163390239 ~1994
1081706032163412079 ~1994
108173473237981640710 ~1996
1081736032163472079 ~1994
1081764832163529679 ~1994
1081765312163530639 ~1994
1081772992163545999 ~1994
1081832032163664079 ~1994
1081840312163680639 ~1994
1081887718655101699 ~1995
1081889392163778799 ~1994
1081909312163818639 ~1994
1081912432163824879 ~1994
1081914112163828239 ~1994
1081921912163843839 ~1994
108193777173110043310 ~1996
1081943512163887039 ~1994
1081963312163926639 ~1994
1081964818655718499 ~1995
1081972912163945839 ~1994
1081973992163947999 ~1994
1082009512164019039 ~1994
1082010832164021679 ~1994
Exponent Prime Factor Digits Year
1082014912164029839 ~1994
108203839952193783310 ~1998
1082074192164148399 ~1994
1082089576492537439 ~1995
1082103592164207199 ~1994
108210749151495048710 ~1996
1082130712164261439 ~1994
108213713151499198310 ~1996
1082145232164290479 ~1994
108217433779165517710 ~1998
108219919108219919110 ~1995
1082208176493249039 ~1995
1082219992164439999 ~1994
1082234992164469999 ~1994
108225151173160241710 ~1996
1082285576493713439 ~1995
1082297392164594799 ~1994
1082311576493869439 ~1995
1082317192164634399 ~1994
1082350912164701839 ~1994
108235553151529774310 ~1996
1082360032164720079 ~1994
1082375392164750799 ~1994
1082421712164843439 ~1994
108244099108244099110 ~1995
Exponent Prime Factor Digits Year
1082443192164886399 ~1994
1082457592164915199 ~1994
108245911173193457710 ~1996
1082464192164928399 ~1994
1082466232164932479 ~1994
108248279454642771910 ~1997
1082504632165009279 ~1994
10825445913964825211112 ~2001
1082598832165197679 ~1994
1082610712165221439 ~1994
1082613112165226239 ~1994
1082639992165279999 ~1994
1082670232165340479 ~1994
1082679616496077679 ~1995
1082714176496285039 ~1995
1082716792165433599 ~1994
1082717632165435279 ~1994
1082721592165443199 ~1994
1082727616496365679 ~1995
1082753392165506799 ~1994
1082780034699265330311 ~1999
1082821312165642639 ~1994
108282833584727298310 ~1997
1082847832165695679 ~1994
1082848432165696879 ~1994
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25-11-02