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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
1645352513290705039 ~1995
1645364393290728799 ~1995
1645369193290738399 ~1995
1645386233290772479 ~1995
1645424633290849279 ~1995
164547587131638069710 ~1997
1645483433290966879 ~1995
164551169230371636710 ~1997
1645547513291095039 ~1995
1645617233291234479 ~1995
1645660913291321839 ~1995
164570347164570347110 ~1997
1645726193291452399 ~1995
1645787633291575279 ~1995
164579347296242824710 ~1997
16458305339335349667112 ~2003
164594993230432990310 ~1997
1645970033291940079 ~1995
164599723691318836710 ~1998
1646024579876147439 ~1996
164602727131682181710 ~1997
1646074913292149839 ~1995
1646122433292244879 ~1995
1646143193292286399 ~1995
1646145593292291199 ~1995
Exponent Prime Factor Digits Year
1646177633292355279 ~1995
1646270179877621039 ~1996
164635711691469986310 ~1998
1646381393292762799 ~1995
1646384033292768079 ~1995
1646394593292789199 ~1995
1646399033292798079 ~1995
1646416433292832879 ~1995
1646474033292948079 ~1995
164653277131722621710 ~1997
1646575793293151599 ~1995
1646599193293198399 ~1995
1646601593293203199 ~1995
1646609393293218799 ~1995
1646630993293261999 ~1995
1646669513293339039 ~1995
1646704313293408639 ~1995
164672309131737847310 ~1997
1646763419880580479 ~1996
1646786393293572799 ~1995
1646887433293774879 ~1995
1646899913293799839 ~1995
1646920913293841839 ~1995
1646948513293897039 ~1995
164697163263515460910 ~1997
Exponent Prime Factor Digits Year
164698697230578175910 ~1997
1647007193294014399 ~1995
1647032393294064799 ~1995
1647034433294068879 ~1995
164704957263527931310 ~1997
1647191993294383999 ~1995
1647202193294404399 ~1995
1647208193294416399 ~1995
1647210713294421439 ~1995
1647247793294495599 ~1995
1647273233294546479 ~1995
1647293993294587999 ~1995
1647313313294626639 ~1995
164732389658929556110 ~1998
164733713494201139110 ~1998
164742437230639411910 ~1997
1647432593294865199 ~1995
164744417131795533710 ~1997
1647502313295004639 ~1995
1647597113295194239 ~1995
1647622193295244399 ~1995
1647643433295286879 ~1995
164764541131811632910 ~1997
1647652313295304639 ~1995
1647693833295387679 ~1995
Exponent Prime Factor Digits Year
1647712193295424399 ~1995
164782661131826128910 ~1997
1647832913295665839 ~1995
164786647164786647110 ~1997
1647936833295873679 ~1995
164793899131835119310 ~1997
1648120071087759246311 ~1999
1648131713296263439 ~1995
1648133393296266799 ~1995
1648163633296327279 ~1995
1648179593296359199 ~1995
1648282913296565839 ~1995
1648306219889837279 ~1996
1648322033296644079 ~1995
1648323833296647679 ~1995
1648334993296669999 ~1995
164834651131867720910 ~1997
1648347233296694479 ~1995
164836733494510199110 ~1998
164837339527479484910 ~1998
164839771164839771110 ~1997
1648402433296804879 ~1995
1648456979890741839 ~1996
1648477793296955599 ~1995
1648509233297018479 ~1995
2657
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25-04-13