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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
406216373243729823910 ~1999
4062172918124345839 ~1998
4062192238124384479 ~1998
406227037243736222310 ~1999
4062288118124576239 ~1998
406249861243749916710 ~1999
4062520798125041599 ~1998
4062732718125465439 ~1998
4062776038125552079 ~1998
4062807238125614479 ~1998
4062868198125736399 ~1998
4062920398125840799 ~1998
406294201243776520710 ~1999
406319527406319527110 ~2000
4063314598126629199 ~1998
4063489198126978399 ~1998
4063508398127016799 ~1998
406350953568891334310 ~2000
4063537438127074879 ~1998
4063686611625474644111 ~2001
4063846918127693839 ~1998
4063862038127724079 ~1998
4063931398127862799 ~1998
4064005318128010639 ~1998
4064035798128071599 ~1998
Exponent Prime Factor Digits Year
4064088118128176239 ~1998
4064128438128256879 ~1998
4064237398128474799 ~1998
4064279998128559999 ~1998
4064374318128748639 ~1998
406440149569016208710 ~2000
406446511731603719910 ~2001
406447469325157975310 ~2000
406456573243873943910 ~1999
4064620198129240399 ~1998
406462577243877546310 ~1999
4064716198129432399 ~1998
4065010798130021599 ~1998
406509073975621775310 ~2001
4065169318130338639 ~1998
4065234238130468479 ~1998
4065268198130536399 ~1998
406546433243927859910 ~1999
406571021243942612710 ~1999
406586611406586611110 ~2000
4065973438131946879 ~1998
4066062238132124479 ~1998
4066110118132220239 ~1998
406611377325289101710 ~2000
4066152718132305439 ~1998
Exponent Prime Factor Digits Year
4066300571870498262311 ~2002
406634659731942386310 ~2001
4066351611301232515311 ~2001
4066511038133022079 ~1998
4066857118133714239 ~1998
4066885318133770639 ~1998
4066895398133790799 ~1998
4066901398133802799 ~1998
4066911118133822239 ~1998
4067189518134379039 ~1998
4067200918134401839 ~1998
406720141244032084710 ~1999
4067202118134404239 ~1998
406725961244035576710 ~1999
4067444518134889039 ~1998
4067531998135063999 ~1998
4067660998135321999 ~1998
4067670718135341439 ~1998
4067825038135650079 ~1998
4067957518135915039 ~1998
406806661244083996710 ~1999
4068312838136625679 ~1998
4068315598136631199 ~1998
4068329038136658079 ~1998
406842673244105603910 ~1999
Exponent Prime Factor Digits Year
406861843406861843110 ~2000
4068639238137278479 ~1998
4068710398137420799 ~1998
406900183651040292910 ~2000
406902019976564845710 ~2001
4069085811302107459311 ~2001
4069101838138203679 ~1998
4069265638138531279 ~1998
4069274038138548079 ~1998
406940819325552655310 ~2000
4069496398138992799 ~1998
4069530594232311813711 ~2002
4069701838139403679 ~1998
4069837198139674399 ~1998
406988273244192963910 ~1999
406994993976787983310 ~2001
4070026918140053839 ~1998
407007121244204272710 ~1999
4070165038140330079 ~1998
4070207398140414799 ~1998
4070399398140798799 ~1998
4070538411221161523111 ~2001
4070563798141127599 ~1998
407073691407073691110 ~2000
407103343977048023310 ~2001
3370
GIMPS The Prime Pages FactorDb.com
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26-01-11