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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
130020533182028746310 ~1996
1300219432600438879 ~1994
1300228817801372879 ~1996
130025431208040689710 ~1997
1300257177801543039 ~1996
1300300312600600639 ~1994
1300337032600674079 ~1994
1300343632600687279 ~1994
1300383832600767679 ~1994
130040489390121467110 ~1997
1300459312600918639 ~1994
130047311104037848910 ~1996
1300475392600950799 ~1994
130048031728268973710 ~1998
130049597728277743310 ~1998
1300507377803044239 ~1996
130052803546221772710 ~1998
1300532512601065039 ~1994
1300559632601119279 ~1994
130056617104045293710 ~1996
130064911130064911110 ~1996
1300696312601392639 ~1994
1300715632601431279 ~1994
1300729192601458399 ~1994
1300815417804892479 ~1996
Exponent Prime Factor Digits Year
130082027104065621710 ~1996
130082119130082119110 ~1996
1300835992601671999 ~1994
1300843792601687599 ~1994
1300866832601733679 ~1994
1300907032601814079 ~1994
1300922392601844799 ~1994
1300965592601931199 ~1994
130102183130102183110 ~1996
1301029432602058879 ~1994
1301068432602136879 ~1994
1301071432602142879 ~1994
1301111992602223999 ~1994
1301159817806958879 ~1996
1301168032602336079 ~1994
130118171234212707910 ~1997
130118759104095007310 ~1996
1301191817807150879 ~1996
1301209432602418879 ~1994
1301219032602438079 ~1994
1301227312602454639 ~1994
1301234032602468079 ~1994
1301260912602521839 ~1994
1301273577807641439 ~1996
1301325712602651439 ~1994
Exponent Prime Factor Digits Year
1301375032602750079 ~1994
130139599442474636710 ~1997
1301397712602795439 ~1994
130142203208227524910 ~1997
1301443312602886639 ~1994
130146539104117231310 ~1996
1301466232602932479 ~1994
1301489392602978799 ~1994
1301507992603015999 ~1994
1301532232603064479 ~1994
1301596977809581839 ~1996
130159951208255921710 ~1997
130161667208258667310 ~1997
1301633992603267999 ~1994
130165883312398119310 ~1997
1301690032603380079 ~1994
1301709592603419199 ~1994
1301725792603451599 ~1994
1301765032603530079 ~1994
1301834577811007439 ~1996
130185239104148191310 ~1996
1301860937811165599 ~1996
1301944737811668399 ~1996
130195679104156543310 ~1996
1301962192603924399 ~1994
Exponent Prime Factor Digits Year
130196849312472437710 ~1997
1301987217811923279 ~1996
130201933312484639310 ~1997
1302020632604041279 ~1994
1302030712604061439 ~1994
1302070432604140879 ~1994
130210607104168485710 ~1996
1302107992604215999 ~1994
1302144712604289439 ~1994
1302150232604300479 ~1994
1302179937813079599 ~1996
1302233992604467999 ~1994
1302239032604478079 ~1994
1302243592604487199 ~1994
1302270112604540239 ~1994
130229717104183773710 ~1996
130230299312552717710 ~1997
1302308392604616799 ~1994
1302332032604664079 ~1994
130234337104187469710 ~1996
130234393208375028910 ~1997
1302400912604801839 ~1994
1302426537814559199 ~1996
1302450232604900479 ~1994
1302463312604926639 ~1994
2741
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25-12-14