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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
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
1302476512604953039 ~1994
1302479632604959279 ~1994
1302519112605038239 ~1994
Exponent Prime Factor Digits Year
1302526792605053599 ~1994
1302528232605056479 ~1994
1302565312605130639 ~1994
1302575032605150079 ~1994
1302618977815713839 ~1996
1302629217815775279 ~1996
1302703912605407839 ~1994
1302712792605425599 ~1994
1302718912605437839 ~1994
130272677495036172710 ~1997
1302750112605500239 ~1994
1302777112605554239 ~1994
130281029312674469710 ~1997
130282813286622188710 ~1997
1302834232605668479 ~1994
1302849112605698239 ~1994
1302888112605776239 ~1994
1302906832605813679 ~1994
1302921112605842239 ~1994
1302929512605859039 ~1994
1302953392605906799 ~1994
1302985432605970879 ~1994
1303002112606004239 ~1994
1303003432606006879 ~1994
1303011232606022479 ~1994
Exponent Prime Factor Digits Year
1303104737818628399 ~1996
1303151512606303039 ~1994
1303165192606330399 ~1994
1303170592606341199 ~1994
1303172632606345279 ~1994
130317989104254391310 ~1996
130318313417018601710 ~1997
1303249792606499599 ~1994
1303308832606617679 ~1994
1303359111668299660911 ~1999
1303365177820191039 ~1996
1303385632606771279 ~1994
1303412177820473039 ~1996
130343531104274824910 ~1996
1303456792606913599 ~1994
1303467592606935199 ~1994
1303527592607055199 ~1994
1303541577821249439 ~1996
1303543617821261679 ~1996
1303589392607178799 ~1994
130359403130359403110 ~1996
130359979234647962310 ~1997
1303607392607214799 ~1994
1303634512607269039 ~1994
1303643177821859039 ~1996
Exponent Prime Factor Digits Year
1303647712607295439 ~1994
1303653592607307199 ~1994
130367297182514215910 ~1996
1303680377822082239 ~1996
1303695737822174399 ~1996
1303700632607401279 ~1994
1303704232607408479 ~1994
1303733392607466799 ~1994
1303796032607592079 ~1994
1303807912607615839 ~1994
1303822432607644879 ~1994
130384757182538659910 ~1996
1303932832607865679 ~1994
1303940392607880799 ~1994
1303941112607882239 ~1994
1303951432607902879 ~1994
1303959112607918239 ~1994
1303959712607919439 ~1994
1303964177823785039 ~1996
1303999912607999839 ~1994
1304020912608041839 ~1994
1304045777824274639 ~1996
1304055712608111439 ~1994
130407451130407451110 ~1996
130410557104328445710 ~1996
2606
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25-06-29