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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
1040512192081024399 ~1994
1040514112081028239 ~1994
1040564578324516579 ~1995
1040623792081247599 ~1994
1040633632081267279 ~1994
1040640112081280239 ~1994
1040697112081394239 ~1994
104070797395469028710 ~1997
1040714032081428079 ~1994
1040740792081481599 ~1994
1040742616244455679 ~1995
1040745832081491679 ~1994
1040764432081528879 ~1994
1040775112081550239 ~1994
1040801992081603999 ~1994
1040808712081617439 ~1994
1040812312081624639 ~1994
1040826232081652479 ~1994
1040844112081688239 ~1994
1040883712081767439 ~1994
1040891512081783039 ~1994
1040921512081843039 ~1994
1040961298327690339 ~1995
104096393312289179110 ~1996
1040973136245838799 ~1995
Exponent Prime Factor Digits Year
1040998192081996399 ~1994
1040999032081998079 ~1994
1041017992082035999 ~1994
1041035992082071999 ~1994
1041049432082098879 ~1994
1041059992082119999 ~1994
1041085312082170639 ~1994
1041096136246576799 ~1995
1041102832082205679 ~1994
1041107632082215279 ~1994
1041128032082256079 ~1994
104117683104117683110 ~1995
1041200392082400799 ~1994
1041206776247240639 ~1995
1041234832082469679 ~1994
104124187104124187110 ~1995
10412730110995842985712 ~2000
104128603104128603110 ~1995
104128793145780310310 ~1996
1041303592082607199 ~1994
1041337792082675599 ~1994
1041354112082708239 ~1994
1041373312082746639 ~1994
1041414232082828479 ~1994
1041434992082869999 ~1994
Exponent Prime Factor Digits Year
1041447016248682079 ~1995
1041459112082918239 ~1994
1041472216248833279 ~1995
104148337166637339310 ~1996
1041507416249044479 ~1995
1041509992083019999 ~1994
1041514792083029599 ~1994
1041546136249276799 ~1995
1041571912083143839 ~1994
1041599032083198079 ~1994
1041663232083326479 ~1994
1041676432083352879 ~1994
1041700192083400399 ~1994
1041732112083464239 ~1994
1041755632083511279 ~1994
1041766792083533599 ~1994
1041772192083544399 ~1994
1041795112083590239 ~1994
1041803992083607999 ~1994
1041812632083625279 ~1994
1041816318938783939911 ~2000
1041849112083698239 ~1994
1041856192083712399 ~1994
1041885832083771679 ~1994
1041900712083801439 ~1994
Exponent Prime Factor Digits Year
1041923392083846799 ~1994
1041956992083913999 ~1994
104198203104198203110 ~1995
104198599187557478310 ~1996
1041998336251989999 ~1995
104200771104200771110 ~1995
1042051136252306799 ~1995
104205901229252982310 ~1996
1042074232084148479 ~1994
1042077832084155679 ~1994
1042084912084169839 ~1994
1042129432084258879 ~1994
1042130032084260079 ~1994
1042181392084362799 ~1994
1042191832084383679 ~1994
1042224832084449679 ~1994
104223841729566887110 ~1997
104226263771274346310 ~1997
1042273792084547599 ~1994
104228911104228911110 ~1995
104234387271009406310 ~1996
1042362832084725679 ~1994
1042389832084779679 ~1994
1042395112084790239 ~1994
1042397992084795999 ~1994
2477
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25-06-15