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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
1041923392083846799 ~1994
1041956992083913999 ~1994
104198203104198203110 ~1995
104198599187557478310 ~1996
1041998336251989999 ~1995
104200771104200771110 ~1995
1042051136252306799 ~1995
1042074232084148479 ~1994
1042077832084155679 ~1994
1042084912084169839 ~1994
1042129432084258879 ~1994
1042130032084260079 ~1994
1042181392084362799 ~1994
1042191832084383679 ~1994
1042224832084449679 ~1994
104223841729566887110 ~1997
104226263771274346310 ~1997
1042273792084547599 ~1994
104228911104228911110 ~1995
104234387271009406310 ~1996
1042362832084725679 ~1994
1042389832084779679 ~1994
1042395112084790239 ~1994
1042397992084795999 ~1994
1042428712084857439 ~1994
Exponent Prime Factor Digits Year
1042438192084876399 ~1994
1042461232084922479 ~1994
1042482712084965439 ~1994
1042648016255888079 ~1995
1042704592085409199 ~1994
1042711312085422639 ~1994
104272699104272699110 ~1995
104280389145992544710 ~1996
1042835512085671039 ~1994
1042837792085675599 ~1994
1042843432085686879 ~1994
104288351187719031910 ~1996
104289949417159796110 ~1997
1042904512085809039 ~1994
1042908712085817439 ~1994
1042933792085867599 ~1994
1042934816257608879 ~1995
1042951976257711839 ~1995
104298589250316613710 ~1996
1042988992085977999 ~1994
1042998232085996479 ~1994
104300467166880747310 ~1996
1043034112086068239 ~1994
104303587104303587110 ~1995
1043059192086118399 ~1994
Exponent Prime Factor Digits Year
1043078032086156079 ~1994
104308573229478860710 ~1996
1043093512086187039 ~1994
1043106112086212239 ~1994
104310961166897537710 ~1996
1043110192086220399 ~1994
1043113912086227839 ~1994
1043121712086243439 ~1994
104312443104312443110 ~1995
1043151712086303439 ~1994
1043179378345434979 ~1995
104319541166911265710 ~1996
1043212912086425839 ~1994
1043238112086476239 ~1994
1043286112086572239 ~1994
1043294512086589039 ~1994
1043301832086603679 ~1994
1043314978346519779 ~1995
104333219500799451310 ~1997
1043349592086699199 ~1994
1043351171314622474311 ~1998
1043459992086919999 ~1994
104347591166956145710 ~1996
1043496832086993679 ~1994
1043502298348018339 ~1995
Exponent Prime Factor Digits Year
1043526232087052479 ~1994
1043554792087109599 ~1994
1043571112087142239 ~1994
1043605192087210399 ~1994
1043608576261651439 ~1995
1043616712087233439 ~1994
1043738512087477039 ~1994
1043740312087480639 ~1994
1043745736262474399 ~1995
1043769712087539439 ~1994
1043801512087603039 ~1994
1043819398350555139 ~1995
1043822032087644079 ~1994
1043843176263059039 ~1995
1043859232087718479 ~1994
104390467104390467110 ~1995
1043921032087842079 ~1994
1043947912087895839 ~1994
1043949712087899439 ~1994
1043996936263981599 ~1995
1044005032088010079 ~1994
1044020992088041999 ~1994
1044056632088113279 ~1994
1044084592088169199 ~1994
1044098392088196799 ~1994
2445
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25-05-04