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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
136201629112724032582311 ~2010
136206080512724121610311 ~2010
136206579232724131584711 ~2010
1362075327121793205233712 ~2012
136217638912724352778311 ~2010
136228700992724574019911 ~2010
136230116632724602332711 ~2010
136238228538174293711911 ~2011
1362402227332697653455312 ~2013
136241716218174502972711 ~2011
136254077512725081550311 ~2010
136263637618175818256711 ~2011
136287463578177247814311 ~2011
136300806712726016134311 ~2010
136302443632726048872711 ~2010
1363056552713630565527112 ~2012
1363126176724536271180712 ~2013
136313063992726261279911 ~2010
136323209512726464190311 ~2010
136326647512726532950311 ~2010
1363274011710906192093712 ~2012
136336464232726729284711 ~2010
136336625992726732519911 ~2010
1363494578910907956631312 ~2012
136351347592727026951911 ~2010
Exponent Prime Factor Dig. Year
136356043192727120863911 ~2010
136365411618181924696711 ~2011
136366313818181978828711 ~2011
1363776694110910213552912 ~2012
1363830055110910640440912 ~2012
136386034218183162052711 ~2011
136399315312727986306311 ~2010
136399826512727996530311 ~2010
1364127154140923814623112 ~2013
136414921912728298438311 ~2010
136417883512728357670311 ~2010
1364209604343654707337712 ~2013
136435943392728718867911 ~2010
136446040792728920815911 ~2010
136446802432728936048711 ~2010
136450165312729003306311 ~2010
136452012592729040251911 ~2010
136459684192729193683911 ~2010
136467637312729352746311 ~2010
1364728805924565118506312 ~2013
136473579592729471591911 ~2010
136476881992729537639911 ~2010
136480984618188859076711 ~2011
136487697592729753951911 ~2010
136488588418189315304711 ~2011
Exponent Prime Factor Dig. Year
136491575632729831512711 ~2010
1364935741710919485933712 ~2012
136500732538190043951911 ~2011
136507693432730153868711 ~2010
136508779792730175595911 ~2010
136520657538191239451911 ~2011
1365260161710922081293712 ~2012
1365292047113652920471112 ~2012
136530107992730602159911 ~2010
136531752712730635054311 ~2010
136533437512730668750311 ~2010
136534938112730698762311 ~2010
136536428512730728570311 ~2010
136548017938192881075911 ~2011
136548113632730962272711 ~2010
136549552978192973178311 ~2011
136550964018193057840711 ~2011
136553153632731063072711 ~2010
136554024832731080496711 ~2010
136554103432731082068711 ~2010
136561906312731238126311 ~2010
136565252032731305040711 ~2010
136570340338194220419911 ~2011
136571721832731434436711 ~2010
136572906592731458131911 ~2010
Exponent Prime Factor Dig. Year
136573240912731464818311 ~2010
136574444992731488899911 ~2010
136576113778194566826311 ~2011
1365786906140973607183112 ~2013
136580179792731603595911 ~2010
136581313912731626278311 ~2010
136587783832731755676711 ~2010
136607547778196452866311 ~2011
1366111606724590008920712 ~2013
136618409032732368180711 ~2010
1366197518910929580151312 ~2012
136621141432732422828711 ~2010
136622035912732440718311 ~2010
136623147178197388830311 ~2011
136625946232732518924711 ~2010
136633269832732665396711 ~2010
1366459783110931678264912 ~2012
1366511422735529296990312 ~2013
136652706832733054136711 ~2010
136658922112733178442311 ~2010
136660088992733201779911 ~2010
136660693312733213866311 ~2010
136672094632733441892711 ~2010
1366749037110933992296912 ~2012
136679073712733581474311 ~2010
4498
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25-07-20