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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
1368384592736769199 ~1995
136838731136838731110 ~1996
1368423712736847439 ~1995
136850279246330502310 ~1997
136852483136852483110 ~1996
1368566512737133039 ~1995
1368572992737145999 ~1995
1368595432737190879 ~1995
1368604912737209839 ~1995
136862959985413304910 ~1998
1368635632737271279 ~1995
1368649192737298399 ~1995
1368649912737299839 ~1995
1368662632737325279 ~1995
1368730312737460639 ~1995
136874047246373284710 ~1997
1368744592737489199 ~1995
1368750232737500479 ~1995
1368835312737670639 ~1995
1368888832737777679 ~1995
136890773328537855310 ~1997
136894363219030980910 ~1997
1368947992737895999 ~1995
1369023232738046479 ~1995
1369025392738050799 ~1995
Exponent Prime Factor Digits Year
1369036192738072399 ~1995
1369063912738127839 ~1995
1369064032738128079 ~1995
1369066912738133839 ~1995
136907627109526101710 ~1996
1369101592738203199 ~1995
136922551136922551110 ~1996
1369228432738456879 ~1995
1369231192738462399 ~1995
136925161301235354310 ~1997
136928471109542776910 ~1996
1369324018215944079 ~1996
1369329592738659199 ~1995
1369345432738690879 ~1995
1369411312738822639 ~1995
1369437112738874239 ~1995
1369447192738894399 ~1995
1369452618216715679 ~1996
1369506832739013679 ~1995
1369507912739015839 ~1995
1369536112739072239 ~1995
136954919109563935310 ~1996
136960829109568663310 ~1996
1369609192739218399 ~1995
1369631992739263999 ~1995
Exponent Prime Factor Digits Year
1369635592739271199 ~1995
1369648192739296399 ~1995
1369677778218066639 ~1996
1369757818218546879 ~1996
1369845178219071039 ~1996
1369862032739724079 ~1995
1369863832739727679 ~1995
1369884592739769199 ~1995
136990859109592687310 ~1996
1369933312739866639 ~1995
136993993301386784710 ~1997
1369946392739892799 ~1995
137002433328805839310 ~1997
1370030338220181999 ~1996
1370059192740118399 ~1995
1370071912740143839 ~1995
137010193301422424710 ~1997
1370138392740276799 ~1995
137016721986520391310 ~1998
137017337109613869710 ~1996
1370197912740395839 ~1995
1370228632740457279 ~1995
1370235712740471439 ~1995
1370248378221490239 ~1996
137026811109621448910 ~1996
Exponent Prime Factor Digits Year
1370279032740558079 ~1995
1370300392740600799 ~1995
1370309032740618079 ~1995
1370326912740653839 ~1995
1370333992740667999 ~1995
1370386738222320399 ~1996
1370433112740866239 ~1995
137045807767456519310 ~1998
1370609992741219999 ~1995
1370620312741240639 ~1995
1370621411315796553711 ~1999
1370622232741244479 ~1995
1370630512741261039 ~1995
1370685832741371679 ~1995
1370703832741407679 ~1995
1370751112741502239 ~1995
1370767138224602799 ~1996
1370799832741599679 ~1995
137080291137080291110 ~1996
1370821912741643839 ~1995
1370846632741693279 ~1995
1370863738225182399 ~1996
1370921818225530879 ~1996
1370935578225613439 ~1996
137097151246774871910 ~1997
2632
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25-06-29