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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
1692514793385029599 ~1995
169253743406208983310 ~1998
1692567713385135439 ~1995
1692583193385166399 ~1995
1692586433385172879 ~1995
169258697101555218310 ~1996
1692634433385268879 ~1995
1692658913385317839 ~1995
1692704633385409279 ~1995
1692718313385436639 ~1995
169281181101568708710 ~1996
1692899993385799999 ~1995
169298369812632171310 ~1999
1692991313385982639 ~1995
1693001513386003039 ~1995
1693011233386022479 ~1995
1693023833386047679 ~1995
1693047833386095679 ~1995
1693057913386115839 ~1995
1693062713386125439 ~1995
1693093313386186639 ~1995
1693121513386243039 ~1995
1693145033386290079 ~1995
169314857101588914310 ~1996
1693244393386488799 ~1995
Exponent Prime Factor Digits Year
1693271393386542799 ~1995
1693326233386652479 ~1995
1693327913386655839 ~1995
1693389593386779199 ~1995
1693413833386827679 ~1995
1693451033386902079 ~1995
169345439135476351310 ~1997
169347313270955700910 ~1997
1693501433387002879 ~1995
1693503233387006479 ~1995
1693510818636905131111 ~2001
1693528193387056399 ~1995
169354181135483344910 ~1997
1693542593387085199 ~1995
169357093101614255910 ~1996
169365193406476463310 ~1998
1693730033387460079 ~1995
1693732793387465599 ~1995
1693749833387499679 ~1995
169376213101625727910 ~1996
1693775033387550079 ~1995
1693823513387647039 ~1995
169383353101630011910 ~1996
1693908113387816239 ~1995
1693925513387851039 ~1995
Exponent Prime Factor Digits Year
169393199135514559310 ~1997
1693956233387912479 ~1995
1693974713387949439 ~1995
1693989593387979199 ~1995
1694001233388002479 ~1995
169402657101641594310 ~1996
1694059913388119839 ~1995
169414361101648616710 ~1996
1694163113388326239 ~1995
169418057101650834310 ~1996
1694353913388707839 ~1995
169435577135548461710 ~1997
1694416313388832639 ~1995
169442501101665500710 ~1996
169448857271118171310 ~1997
1694601713389203439 ~1995
169463773101678263910 ~1996
169463933237249506310 ~1997
1694693513389387039 ~1995
1694738033389476079 ~1995
1694773031220236581711 ~1999
1694777993389555999 ~1995
1694779913389559839 ~1995
1694844113389688239 ~1995
169485763271177220910 ~1997
Exponent Prime Factor Digits Year
1694876513389753039 ~1995
1694884913389769839 ~1995
1694994113389988239 ~1995
169500173101700103910 ~1996
1695007872339110860711 ~2000
1695057233390114479 ~1995
169508077406819384910 ~1998
1695090713390181439 ~1995
169509719135607775310 ~1997
1695105593390211199 ~1995
1695108233390216479 ~1995
169513621101708172710 ~1996
169515763271225220910 ~1997
1695160793390321599 ~1995
1695178913390357839 ~1995
1695289793390579599 ~1995
1695338633390677279 ~1995
169534241135627392910 ~1997
169540561271264897710 ~1997
169542371135633896910 ~1997
169543393372995464710 ~1998
1695434633390869279 ~1995
169543981101726388710 ~1996
1695443513390887039 ~1995
1695451193390902399 ~1995
2861
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25-11-17