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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
1024029832048059679 ~1994
1024047592048095199 ~1994
1024049032048098079 ~1994
1024074112048148239 ~1994
1024085392048170799 ~1994
1024088512048177039 ~1994
1024095376144572239 ~1995
1024115032048230079 ~1994
1024117792048235599 ~1994
1024134832048269679 ~1994
1024161832048323679 ~1994
1024192016145152079 ~1995
1024199632048399279 ~1994
1024210312048420639 ~1994
1024212832048425679 ~1994
1024254232048508479 ~1994
1024261616145569679 ~1995
1024278232048556479 ~1994
1024304392048608799 ~1994
102432763102432763110 ~1995
1024339792048679599 ~1994
1024359232048718479 ~1994
1024385776146314639 ~1995
1024393078195144579 ~1995
1024412392048824799 ~1994
Exponent Prime Factor Digits Year
1024414912048829839 ~1994
1024441312048882639 ~1994
1024453616146721679 ~1995
1024477078195816579 ~1995
102453539184416370310 ~1996
1024554712049109439 ~1994
1024657192049314399 ~1994
1024660432049320879 ~1994
1024663792049327599 ~1994
1024682512049365039 ~1994
102468323430366956710 ~1997
102470117245928280910 ~1996
102471689307415067110 ~1996
1024756192049512399 ~1994
102475969245942325710 ~1996
102479753245951407310 ~1996
1024799632049599279 ~1994
1024802392049604799 ~1994
1024823576148941439 ~1995
1024856992049713999 ~1994
102487279102487279110 ~1995
1024877098199016739 ~1995
1024910032049820079 ~1994
1024944712049889439 ~1994
1024961512049923039 ~1994
Exponent Prime Factor Digits Year
102498377307495131110 ~1996
1024988416149930479 ~1995
102498931184498075910 ~1996
1025035192050070399 ~1994
1025054512050109039 ~1994
1025077192050154399 ~1994
102512551102512551110 ~1995
1025149312050298639 ~1994
1025162992050325999 ~1994
1025197312050394639 ~1994
1025201392050402799 ~1994
1025218192050436399 ~1994
1025244592050489199 ~1994
1025246512050493039 ~1994
1025248798201990339 ~1995
1025272912050545839 ~1994
102527521164044033710 ~1996
1025362432050724879 ~1994
1025364712050729439 ~1994
1025379832050759679 ~1994
1025397112050794239 ~1994
1025418112050836239 ~1994
1025430736152584399 ~1995
1025462992050925999 ~1994
1025489398203915139 ~1995
Exponent Prime Factor Digits Year
1025521792051043599 ~1994
1025524678204197379 ~1995
1025557576153345439 ~1995
1025623936153743599 ~1995
1025627936153767599 ~1995
1025636032051272079 ~1994
1025689976154139839 ~1995
1025691712051383439 ~1994
1025692312051384639 ~1994
102570089246168213710 ~1996
1025703118205624899 ~1995
1025725312051450639 ~1994
1025740912051481839 ~1994
1025748832051497679 ~1994
1025751112051502239 ~1994
1025755192051510399 ~1994
1025765992051531999 ~1994
1025771992051543999 ~1994
1025801992051603999 ~1994
1025852992051705999 ~1994
1025859712051719439 ~1994
1025864392051728799 ~1994
1025875312051750639 ~1994
1025904592051809199 ~1994
1025972816155836879 ~1995
2627
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26-01-11