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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
84078559353129947910 ~1996
840789476726315779 ~1994
840811038408110319 ~1995
840827535044965199 ~1994
84083777117717287910 ~1995
840838016726704099 ~1994
840841791681683599 ~1993
840899631681799279 ~1993
840907191681814399 ~1993
840926391681852799 ~1993
840961911681923839 ~1993
84096919151374454310 ~1995
84097009941886500910 ~1997
840978591681957199 ~1993
841027191682054399 ~1993
841034991682069999 ~1993
841036191682072399 ~1993
841041711682083439 ~1993
841073631682147279 ~1993
841086831682173679 ~1993
841088631682177279 ~1993
841147815046886879 ~1994
841148391682296799 ~1993
841195616729564899 ~1994
841204975047229839 ~1994
Exponent Prime Factor Digits Year
841225431682450879 ~1993
841230591682461199 ~1993
841234191682468399 ~1993
841238815047432879 ~1994
841247391682494799 ~1993
841250031682500079 ~1993
841287111682574239 ~1993
841289391682578799 ~1993
841303815047822879 ~1994
841453431682906879 ~1993
841457031682914079 ~1993
841465935048795599 ~1994
841467591682935199 ~1993
841470711682941439 ~1993
84147071353417698310
841507191683014399 ~1993
841547991683095999 ~1993
841548831683097679 ~1993
841553991683107999 ~1993
841564311683128639 ~1993
841580031683160079 ~1993
841590591683181199 ~1993
841611231683222479 ~1993
841658031683316079 ~1993
841662591683325199 ~1993
Exponent Prime Factor Digits Year
841702311683404639 ~1993
841721631683443279 ~1993
841738791683477599 ~1993
841739838417398319 ~1995
841740591683481199 ~1993
841761175050567039 ~1994
841763991683527999 ~1993
84177607336710428110 ~1996
841782776734262179 ~1994
841784031683568079 ~1993
841797231683594479 ~1993
841806831683613679 ~1993
841828311683656639 ~1993
841846791683693599 ~1993
841879735051278399 ~1994
841889391683778799 ~1993
841891791683783599 ~1993
841966911683933839 ~1993
841967511683935039 ~1993
841971111683942239 ~1993
841983111683966239 ~1993
84198353269434729710 ~1996
841986591683973199 ~1993
841992111683984239 ~1993
841994031683988079 ~1993
Exponent Prime Factor Digits Year
842032791684065599 ~1993
842044791684089599 ~1993
842071431684142879 ~1993
842085831684171679 ~1993
842091231684182479 ~1993
842112775052676639 ~1994
842131911684263839 ~1993
84214349404228875310 ~1996
84214541320015255910 ~1996
842157111684314239 ~1993
842181591684363199 ~1993
842184231684368479 ~1993
842190975053145839 ~1994
842205896737647139 ~1994
842209191684418399 ~1993
842211831684423679 ~1993
842214375053286239 ~1994
842224191684448399 ~1993
842228511684457039 ~1993
842229735053378399 ~1994
84228467555907882310 ~1997
842293911684587839 ~1993
84232217404314641710 ~1996
84233939202161453710 ~1996
842345991684691999 ~1993
2332
GIMPS The Prime Pages FactorDb.com
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25-05-04