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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
1593637313187274639 ~1995
1593688433187376879 ~1995
1593771713187543439 ~1995
1593779579562677439 ~1996
1593799313187598639 ~1995
1593840833187681679 ~1995
1593866633187733279 ~1995
1593886339563317999 ~1996
1593891233187782479 ~1995
1593892913187785839 ~1995
159391319127513055310 ~1997
159393319159393319110 ~1997
1593943313187886639 ~1995
1593993713187987439 ~1995
1593997913187995839 ~1995
1594131833188263679 ~1995
1594133993188267999 ~1995
159414823382595575310 ~1998
1594153913188307839 ~1995
1594159793188319599 ~1995
159428831127543064910 ~1997
1594360193188720399 ~1995
1594360739566164399 ~1996
1594367779566206639 ~1996
159439487127551589710 ~1997
Exponent Prime Factor Digits Year
1594435793188871599 ~1995
1594449593188899199 ~1995
1594472513188945039 ~1995
1594617233189234479 ~1995
159463471159463471110 ~1997
1594641713189283439 ~1995
1594658633189317279 ~1995
1594726793189453599 ~1995
159478307127582645710 ~1997
1594869739569218399 ~1996
159488669127590935310 ~1997
1594907033189814079 ~1995
159491191159491191110 ~1997
1594954913189909839 ~1995
1594965113189930239 ~1995
1594979633189959279 ~1995
1594998833189997679 ~1995
159509729127607783310 ~1997
1595130713190261439 ~1995
159518083159518083110 ~1997
1595220739571324399 ~1996
1595228513190457039 ~1995
1595308793190617599 ~1995
1595348033190696079 ~1995
1595381993190763999 ~1995
Exponent Prime Factor Digits Year
1595396691148685616911 ~1999
1595406593190813199 ~1995
1595414393190828799 ~1995
1595455793190911599 ~1995
1595507393191014799 ~1995
1595559833191119679 ~1995
1595593433191186879 ~1995
1595598713191197439 ~1995
1595614913191229839 ~1995
1595615993191231999 ~1995
1595720939574325599 ~1996
1595738579574431439 ~1996
1595751593191503199 ~1995
1595791913191583839 ~1995
1595820113191640239 ~1995
1595839379575036239 ~1996
1595887913191775839 ~1995
1595919979575519839 ~1996
1595939633191879279 ~1995
1595952833191905679 ~1995
1596065393192130799 ~1995
1596067313192134639 ~1995
159614267127691413710 ~1997
1596151913192303839 ~1995
1596156713192313439 ~1995
Exponent Prime Factor Digits Year
1596181819577090879 ~1996
1596195713192391439 ~1995
1596230633192461279 ~1995
1596230993192461999 ~1995
1596388193192776399 ~1995
1596397433192794879 ~1995
1596462979578777839 ~1996
159646811127717448910 ~1997
159651689127721351310 ~1997
1596534233193068479 ~1995
1596583793193167599 ~1995
1596584513193169039 ~1995
1596658793193317599 ~1995
1596661313193322639 ~1995
1596712793193425599 ~1995
1596758393193516799 ~1995
1596789713193579439 ~1995
1596797633193595279 ~1995
159683191159683191110 ~1997
1596871193193742399 ~1995
159688427127750741710 ~1997
1596905393193810799 ~1995
1597041833194083679 ~1995
1597071233194142479 ~1995
1597182593194365199 ~1995
2829
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25-11-17