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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
924256311848512639 ~1993
924268191848536399 ~1993
924292375545754239 ~1994
92432129129404980710 ~1995
924349311848698639 ~1993
92437369221849685710 ~1996
924400911848801839 ~1993
924431991848863999 ~1993
924476511848953039 ~1993
924486591848973199 ~1993
924499191848998399 ~1993
924528831849057679 ~1993
924544431849088879 ~1993
924548391849096799 ~1993
924554031849108079 ~1993
924615111849230239 ~1993
924656031849312079 ~1993
924656175547937039 ~1994
924664015547984079 ~1994
92468581147949729710 ~1995
92470087887712835310 ~1997
924706575548239439 ~1994
924726831849453679 ~1993
924743575548461439 ~1994
924757311849514639 ~1993
Exponent Prime Factor Digits Year
924842631849685279 ~1993
924849111849698239 ~1993
924854335549125999 ~1994
924872991849745999 ~1993
924914991849829999 ~1993
924952191849904399 ~1993
924975231849950479 ~1993
924990831849981679 ~1993
92499677277499031110 ~1996
925003575550021439 ~1994
925011591850023199 ~1993
925019391850038799 ~1993
925032831850065679 ~1993
925044111850088239 ~1993
925060191850120399 ~1993
925064511850129039 ~1993
925077111850154239 ~1993
925141677401133379 ~1995
925152591850305199 ~1993
925155831850311679 ~1993
925158591850317199 ~1993
925184239251842319 ~1995
925190991850381999 ~1993
925212777401702179 ~1995
925234617401876899 ~1995
Exponent Prime Factor Digits Year
92524651166544371910 ~1996
92525351296081123310 ~1996
925266111850532239 ~1993
925266711850533439 ~1993
925267935551607599 ~1994
925305199253051919 ~1995
925329535551977199 ~1994
925331391850662799 ~1993
925340631850681279 ~1993
92539021148062433710 ~1995
925441431850882879 ~1993
925465791850931599 ~1993
925500711851001439 ~1993
925508631851017279 ~1993
925545231851090479 ~1993
925580991851161999 ~1993
925588911851177839 ~1993
925618311851236639 ~1993
925627191851254399 ~1993
925637391851274799 ~1993
925655631851311279 ~1993
925671711851343439 ~1993
925673991851347999 ~1993
925722231851444479 ~1993
925752711851505439 ~1993
Exponent Prime Factor Digits Year
925755591851511199 ~1993
925760511851521039 ~1993
925788591851577199 ~1993
925811991851623999 ~1993
925830591851661199 ~1993
925851231851702479 ~1993
925861215555167279 ~1994
925864431851728879 ~1993
925937511851875039 ~1993
925948911851897839 ~1993
925950591851901199 ~1993
925953615555721679 ~1994
926044191852088399 ~1993
92606587222255808910 ~1996
926072391852144799 ~1993
926087511852175039 ~1993
926113311852226639 ~1993
926117119261171119 ~1995
926187415557124479 ~1994
92620289222288693710 ~1996
926225031852450079 ~1993
92626321277878963110 ~1996
926273031852546079 ~1993
926291391852582799 ~1993
926380017411040099 ~1995
2371
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25-04-20