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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
115332670192306653403911 ~2010
115336601392306732027911 ~2010
115337008976920220538311 ~2011
115337512192306750243911 ~2010
115339707712306794154311 ~2010
115341070976920464258311 ~2011
115345384199227630735311 ~2011
115349311936920958715911 ~2011
115355259232307105184711 ~2010
115355639392307112787911 ~2010
115355736112307114722311 ~2010
115362138232307242764711 ~2010
115363089232307261784711 ~2010
115365380032307307600711 ~2010
115374968576922498114311 ~2011
115378440232307568804711 ~2010
115382463112307649262311 ~2010
1153889527920770011502312 ~2012
115397371136923842267911 ~2011
115400864512308017290311 ~2010
1154015593318464249492912 ~2012
115409162032308183240711 ~2010
115409166832308183336711 ~2010
1154130292311541302923112 ~2011
115417926592308358531911 ~2010
Exponent Prime Factor Dig. Year
115418766832308375336711 ~2010
115419553192308391063911 ~2010
1154212053727701089288912 ~2012
115428312592308566251911 ~2010
115429116232308582324711 ~2010
115429398416925763904711 ~2011
1154302533727703260808912 ~2012
115430910736925854643911 ~2011
115432293712308645874311 ~2010
115433787832308675756711 ~2010
115437195712308743914311 ~2010
115452279736927136783911 ~2011
115455590992309111819911 ~2010
115466467192309329343911 ~2010
115469461216928167672711 ~2011
1154708776311547087763112 ~2011
115474683232309493664711 ~2010
115475193599238015487311 ~2011
115481621632309632432711 ~2010
1154856796318477708740912 ~2012
115492590832309851816711 ~2010
115493362136929601727911 ~2011
115495749832309914996711 ~2010
115496854192309937083911 ~2010
115498043536929882611911 ~2011
Exponent Prime Factor Dig. Year
115499352232309987044711 ~2010
115500960232310019204711 ~2010
115504969816930298188711 ~2011
115506486112310129722311 ~2010
115507998112310159962311 ~2010
115508234992310164699911 ~2010
115508614499240689159311 ~2011
115512884032310257680711 ~2010
115517400592310348011911 ~2010
115517717992310354359911 ~2010
115523896192310477923911 ~2010
115526596912310531938311 ~2010
115529072632310581452711 ~2010
115531387432310627748711 ~2010
115532254192310645083911 ~2010
115537337392310746747911 ~2010
115537884832310757696711 ~2010
115538421712310768434311 ~2010
115542887032310857740711 ~2010
115550007712311000154311 ~2010
115552378192311047563911 ~2010
115555969192311119383911 ~2010
115556277712311125554311 ~2010
115559986336933599179911 ~2011
115564312192311286243911 ~2010
Exponent Prime Factor Dig. Year
115564435799245154863311 ~2011
115564756136933885367911 ~2011
115568531632311370632711 ~2010
115572057712311441154311 ~2010
1155764022118492224353712 ~2012
115577877712311557554311 ~2010
115582296592311645931911 ~2010
115584319912311686398311 ~2010
115584461992311689239911 ~2010
1155905101716182671423912 ~2012
115590838816935450328711 ~2011
115591754032311835080711 ~2010
115599557632311991152711 ~2010
1156006990311560069903112 ~2011
115606895515225...77052114 2024
115611297592312225951911 ~2010
115612419112312248382311 ~2010
115614768592312295371911 ~2010
115617096376937025782311 ~2011
115618576792312371535911 ~2010
115623521632312470432711 ~2010
115623599512312471990311 ~2010
115634763712312695274311 ~2010
115639461112312789222311 ~2010
115643348512312866970311 ~2010
4687
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25-12-14