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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 Dig. Year
1294435654710355485237712 ~2011
129447765832588955316711 ~2010
129448034512588960690311 ~2010
129451514632589030292711 ~2010
129454270377767256222311 ~2011
129455005912589100118311 ~2010
129459446632589188932711 ~2010
129467465032589349300711 ~2010
1294708549123304753883912 ~2012
1294831588110358652704912 ~2011
1294884832110359078656912 ~2011
129492508432589850168711 ~2010
129512716432590254328711 ~2010
129513017632590260352711 ~2010
129518334731212...13072914 2023
129523650712590473014311 ~2010
129533973232590679464711 ~2010
129536631417772197884711 ~2011
1295389912110363119296912 ~2011
129557900512591158010311 ~2010
129559208992591184179911 ~2010
129561064912591221298311 ~2010
129565937817773956268711 ~2011
129566075512591321510311 ~2010
1295783665320732538644912 ~2012
Exponent Prime Factor Dig. Year
1295842462110366739696912 ~2011
1295879808712958798087112 ~2012
129591888832591837776711 ~2010
129592401592591848031911 ~2010
1295954220712959542207112 ~2012
1295954272312959542723112 ~2012
129606920392592138407911 ~2010
129609974032592199480711 ~2010
129614566912592291338311 ~2010
1296248546931109965125712 ~2013
129625426617777525596711 ~2011
129628667992592573359911 ~2010
1296327917962223740059312 ~2013
1296367951320741887220912 ~2012
129637133032592742660711 ~2010
129642151192592843023911 ~2010
129649441192592988823911 ~2010
129650231392593004627911 ~2010
129650633392593012667911 ~2010
1296536728731116881488912 ~2013
129660616577779636994311 ~2011
129661840737779710443911 ~2011
129664709992593294199911 ~2010
129664713832593294276711 ~2010
129666639592593332791911 ~2010
Exponent Prime Factor Dig. Year
1296740666333715257323912 ~2013
129674164312593483286311 ~2010
1296750441112967504411112 ~2012
129676577992593531559911 ~2010
129678891712593577834311 ~2010
1296797755110374382040912 ~2012
129680158432593603168711 ~2010
129681685817780901148711 ~2011
129684718912593694378311 ~2010
129684785537781087131911 ~2011
129691926832593838536711 ~2010
129692796777781567806311 ~2011
129693784312593875686311 ~2010
1296962926312969629263112 ~2012
129696670432593933408711 ~2010
129701705992594034119911 ~2010
129702878992594057579911 ~2010
1297042001954475764079912 ~2013
129704956912594099138311 ~2010
129710720392594214407911 ~2010
129712813912594256278311 ~2010
129715954017782957240711 ~2011
129724026232594480524711 ~2010
129724646392594492927911 ~2010
129726080032594521600711 ~2010
Exponent Prime Factor Dig. Year
129729202217783752132711 ~2011
129730257592594605151911 ~2010
129731929312594638586311 ~2010
129735238337784114299911 ~2011
129751017592595020351911 ~2010
129751111192595022223911 ~2010
1297559145112975591451112 ~2012
129759095032595181900711 ~2010
129764411512595288230311 ~2010
129771252112595425042311 ~2010
1297714601962290300891312 ~2013
129773095312595461906311 ~2010
1297742697720763883163312 ~2012
1297781506110382252048912 ~2012
129778431112595568622311 ~2010
129793702792595874055911 ~2010
129796289992595925799911 ~2010
129801068032596021360711 ~2010
129805959832596119196711 ~2010
129806910417788414624711 ~2011
129813415312596268306311 ~2010
129815505832596310116711 ~2010
129827229832596544596711 ~2010
129843478912596869578311 ~2010
129850081312597001626311 ~2010
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26-08-02