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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
1157464792314929599 ~1994
1157485192314970399 ~1994
1157542912315085839 ~1994
1157551792315103599 ~1994
1157590192315180399 ~1994
1157593379260746979 ~1995
115763107671426020710 ~1998
1157653432315306879 ~1994
1157685112315370239 ~1994
1157699176946195039 ~1995
1157748592315497199 ~1994
1157790112315580239 ~1994
1157813816946882879 ~1995
1157857312315714639 ~1994
1157868419262947299 ~1995
1157870992315741999 ~1994
115790923115790923110 ~1996
1157921392315842799 ~1994
1157921416947528479 ~1995
1157940112315880239 ~1994
1157981392315962799 ~1994
1158055679264445379 ~1995
1158117899264943139 ~1995
115815313254793688710 ~1997
1158194992316389999 ~1994
Exponent Prime Factor Digits Year
1158196799265574339 ~1995
1158248992316497999 ~1994
1158283432316566879 ~1994
1158289912316579839 ~1994
1158290392316580799 ~1994
1158314512316629039 ~1994
115834001926672008110 ~1998
115834489278002773710 ~1997
1158355192316710399 ~1994
1158389512316779039 ~1994
1158392632316785279 ~1994
1158414832316829679 ~1994
1158442312316884639 ~1994
1158449776950698639 ~1995
1158451792316903599 ~1994
115846501532893904710 ~1997
1158489832316979679 ~1994
1158508312317016639 ~1994
1158511192317022399 ~1994
115855921185369473710 ~1996
1158623176951739039 ~1995
1158674632317349279 ~1994
1158683392317366799 ~1994
1158683536952101199 ~1995
1158691376952148239 ~1995
Exponent Prime Factor Digits Year
1158698576952191439 ~1995
1158736792317473599 ~1994
1158749632317499279 ~1994
1158756712317513439 ~1994
1158769792317539599 ~1994
1158808792317617599 ~1994
1158820432317640879 ~1994
1158838919270711299 ~1995
1158844499270755939 ~1995
1158875032317750079 ~1994
1158884992317769999 ~1994
115890773162247082310 ~1996
1158928312317856639 ~1994
1158993176953959039 ~1995
1159004392318008799 ~1994
1159004512318009039 ~1994
1159009432318018879 ~1994
1159013699272109539 ~1995
1159020776954124639 ~1995
1159033792318067599 ~1994
115903589162265024710 ~1996
1159051312318102639 ~1994
1159081192318162399 ~1994
115910227115910227110 ~1996
115912759208642966310 ~1996
Exponent Prime Factor Digits Year
1159165432318330879 ~1994
1159174192318348399 ~1994
1159204192318408399 ~1994
1159209712318419439 ~1994
115921537811450759110 ~1998
1159306312318612639 ~1994
1159313999274511939 ~1995
1159341112318682239 ~1994
115936883370998025710 ~1997
1159382992318765999 ~1994
1159391992318783999 ~1994
1159412512318825039 ~1994
1159457216956743279 ~1995
1159472392318944799 ~1994
1159473112318946239 ~1994
1159483312318966639 ~1994
1159588912319177839 ~1994
115960391649378189710 ~1998
1159623232319246479 ~1994
1159644914940087316711 ~2000
1159658032319316079 ~1994
1159682992319365999 ~1994
1159728232319456479 ~1994
1159734712319469439 ~1994
1159747912319495839 ~1994
2481
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25-04-13