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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
1124627998997023939 ~1995
1124637232249274479 ~1994
1124644312249288639 ~1994
1124657632249315279 ~1994
1124667592249335199 ~1994
1124668312249336639 ~1994
112469213899753704110 ~1998
1124715112249430239 ~1994
1124731912249463839 ~1994
1124776792249553599 ~1994
1124787112249574239 ~1994
112480579202465042310 ~1996
1124808592249617199 ~1994
1124832976748997839 ~1995
112489939472457743910 ~1997
1124914792249829599 ~1994
112492153179987444910 ~1996
1124960992249921999 ~1994
1124963992249927999 ~1994
1125013792250027599 ~1994
1125064312250128639 ~1994
112507387112507387110 ~1996
1125101576750609439 ~1995
1125144112250288239 ~1994
1125192712250385439 ~1994
Exponent Prime Factor Digits Year
112523881247552538310 ~1996
1125258112250516239 ~1994
1125268816751612879 ~1995
1125277912250555839 ~1994
112527803292572287910 ~1997
1125318712250637439 ~1994
1125369731057847546311 ~1998
1125441016752646079 ~1995
1125449632250899279 ~1994
1125452392250904799 ~1994
1125452632250905279 ~1994
1125527632251055279 ~1994
112553689247618115910 ~1996
1125538792251077599 ~1994
1125543712251087439 ~1994
112554413810391773710 ~1998
1125561592251123199 ~1994
1125586376753518239 ~1995
1125595192251190399 ~1994
1125606416753638479 ~1995
1125714976754289839 ~1995
1125719999005759939 ~1995
1125796192251592399 ~1994
1125814616754887679 ~1995
1125823312251646639 ~1994
Exponent Prime Factor Digits Year
1125828592251657199 ~1994
1125854632251709279 ~1994
1125855592251711199 ~1994
112586849878177422310 ~1998
1125877312251754639 ~1994
1125932632251865279 ~1994
1125994792251989599 ~1994
112602179563010895110 ~1997
1126039432252078879 ~1994
1126051312252102639 ~1994
1126054912252109839 ~1994
112605893157648250310 ~1996
1126066192252132399 ~1994
1126090319008722499 ~1995
1126117432252234879 ~1994
1126194592252389199 ~1994
1126203776757222639 ~1995
1126210019009680099 ~1995
1126219816757318879 ~1995
112624931473024710310 ~1997
1126255432252510879 ~1994
1126297912252595839 ~1994
1126312136757872799 ~1995
1126319176757915039 ~1995
112633021247792646310 ~1996
Exponent Prime Factor Digits Year
1126333432252666879 ~1994
1126337992252675999 ~1994
1126353112252706239 ~1994
1126379392252758799 ~1994
1126428016758568079 ~1995
1126452776758716639 ~1995
1126477912252955839 ~1994
1126483376758900239 ~1995
1126492912252985839 ~1994
112650971630845437710 ~1997
1126593832253187679 ~1994
1126602112253204239 ~1994
112663219112663219110 ~1996
1126636792253273599 ~1994
1126638232253276479 ~1994
1126641416759848479 ~1995
1126659136759954799 ~1995
1126663312253326639 ~1994
1126681736760090399 ~1995
1126700032253400079 ~1994
1126712032253424079 ~1994
1126718992253437999 ~1994
1126730512253461039 ~1994
1126749232253498479 ~1994
1126773592253547199 ~1994
2517
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25-06-15