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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
872778779174555755910 ~2001
872821283174564256710 ~2001
872834243174566848710 ~2001
8728534792793131132911 ~2004
872859899174571979910 ~2001
872976491174595298310 ~2001
873019331174603866310 ~2001
873028111873028111110 ~2003
873035291174607058310 ~2001
873037799174607559910 ~2001
873060563174612112710 ~2001
873067763174613552710 ~2001
873068699174613739910 ~2001
873075743174615148710 ~2001
873106823174621364710 ~2001
873116009698492807310 ~2002
873118357523871014310 ~2002
873118643174623728710 ~2001
873121211174624242310 ~2001
873135803174627160710 ~2001
873160259174632051910 ~2001
873167891174633578310 ~2001
873168311174633662310 ~2001
873170423174634084710 ~2001
873174959174634991910 ~2001
Exponent Prime Factor Digits Year
8731834731222456862311 ~2003
873194051174638810310 ~2001
873220343174644068710 ~2001
8732517492095804197711 ~2003
873332363174666472710 ~2001
873333733524000239910 ~2002
873335009698668007310 ~2002
873341411174668282310 ~2001
873370343174674068710 ~2001
873376739174675347910 ~2001
873379163174675832710 ~2001
873384203174676840710 ~2001
873416231174683246310 ~2001
873437083873437083110 ~2003
873503669698802935310 ~2002
8735396332620618899111 ~2004
873546203174709240710 ~2001
873573023174714604710 ~2001
873575459174715091910 ~2001
873581003174716200710 ~2001
873596099698876879310 ~2002
873596651174719330310 ~2001
873644099174728819910 ~2001
873663971174732794310 ~2001
873690479174738095910 ~2001
Exponent Prime Factor Digits Year
873759899174751979910 ~2001
873780311174756062310 ~2001
873794723174758944710 ~2001
873818171174763634310 ~2001
8738630172621589051111 ~2004
873894491174778898310 ~2001
8738969231398235076911 ~2003
873901271174780254310 ~2001
873903839174780767910 ~2001
873914999174782999910 ~2001
873945491174789098310 ~2001
873947771174789554310 ~2001
874021441524412864710 ~2002
874033691174806738310 ~2001
8740414332097699439311 ~2003
874059779174811955910 ~2001
874063163174812632710 ~2001
874129631174825926310 ~2001
874177439174835487910 ~2001
874205291174841058310 ~2001
874234499174846899910 ~2001
874235051174847010310 ~2001
874300571174860114310 ~2001
874309979174861995910 ~2001
874331231174866246310 ~2001
Exponent Prime Factor Digits Year
874401167699520933710 ~2002
874406831174881366310 ~2001
874407851174881570310 ~2001
874417223174883444710 ~2001
874418177524650906310 ~2002
874424423174884884710 ~2001
874449041524669424710 ~2002
874472243174894448710 ~2001
874480283174896056710 ~2001
874513691174902738310 ~2001
874580831174916166310 ~2001
8746350772623905231111 ~2004
874639133524783479910 ~2002
874685219699748175310 ~2002
874685621524811372710 ~2002
874694819174938963910 ~2001
874704569699763655310 ~2002
8747088192099301165711 ~2003
874727459174945491910 ~2001
8747530972624259291111 ~2004
874754759174950951910 ~2001
874758023174951604710 ~2001
874784201524870520710 ~2002
874791059174958211910 ~2001
874791803174958360710 ~2001
3734
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26-01-11