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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
484633064399692661287911 ~2014
484636491839692729836711 ~2014
4846621005729079726034312 ~2016
4846730389729080382338312 ~2016
484681751399693635027911 ~2014
484689792119693795842311 ~2014
484700735519694014710311 ~2014
4847169034129083014204712 ~2016
484720022039694400440711 ~2014
484733115599694662311911 ~2014
4847437911148474379111112 ~2016
484751880599695037611911 ~2014
484768504919695370098311 ~2014
4848343930738786751445712 ~2016
484857345239697146904711 ~2014
484866260999697325219911 ~2014
484894381919697887638311 ~2014
484913048639698260972711 ~2014
4849134972129094809832712 ~2016
484983681839699673636711 ~2014
484993076399699861527911 ~2014
484999506599699990131911 ~2014
485016333599700326671911 ~2014
4850385616129102313696712 ~2016
485053086239701061724711 ~2014
Exponent Prime Factor Dig. Year
485081062439701621248711 ~2014
485122261319702445226311 ~2014
485124544439702490888711 ~2014
485140364519702807290311 ~2014
485156491319703129826311 ~2014
485165872799703317455911 ~2014
485170827239703416544711 ~2014
485185856039703717120711 ~2014
4852176928129113061568712 ~2016
485221811399704436227911 ~2014
4852429744348524297443112 ~2016
485271211199705424223911 ~2014
4852927425729117564554312 ~2016
485331064319706621286311 ~2014
485337928199706758563911 ~2014
485372452319707449046311 ~2014
485451082319709021646311 ~2014
485480117039709602340711 ~2014
485482256999709645139911 ~2014
485528330999710566619911 ~2014
485544261839710885236711 ~2014
485550957239711019144711 ~2014
485561405999711228119911 ~2014
4855817760129134906560712 ~2016
485585200799711704015911 ~2014
Exponent Prime Factor Dig. Year
485612865839712257316711 ~2014
485619468719712389374311 ~2014
4856200182129137201092712 ~2016
485621877839712437556711 ~2014
485678156519713563130311 ~2014
4856847096129141082576712 ~2016
4857115234738856921877712 ~2016
485732178839714643576711 ~2014
4857559691329145358147912 ~2016
485757677399715153547911 ~2014
485776537799715530755911 ~2014
485834584199716691683911 ~2014
4858630104748586301047112 ~2016
485901137519718022750311 ~2014
485912641199718252823911 ~2014
4859571763729157430582312 ~2016
485960515799719210315911 ~2014
485976664319719533286311 ~2014
4859783069329158698415912 ~2016
4859895570129159373420712 ~2016
4860064631938880517055312 ~2016
486034430399720688607911 ~2014
486061564919721231298311 ~2014
486071090519721421810311 ~2014
486074785199721495703911 ~2014
Exponent Prime Factor Dig. Year
486076044839721520896711 ~2014
486099368399721987367911 ~2014
486162566832848...41623914 2024
486175083239723501664711 ~2014
4861896881329171381287912 ~2016
4862107237329172643423912 ~2016
486211108199724222163911 ~2014
486272095919725441918311 ~2014
4862763851329176583107912 ~2016
486279201119725584022311 ~2014
486290091719725801834311 ~2014
486306765719726135314311 ~2014
486334938719726698774311 ~2014
486348780599726975611911 ~2014
486376988399727539767911 ~2014
486380333938589...97203914 2025
486383691839727673836711 ~2014
486392190599727843811911 ~2014
486422480039728449600711 ~2014
486450322919729006458311 ~2014
486463052999729261059911 ~2014
486496291799729925835911 ~2014
486505487639730109752711 ~2014
486510775919730215518311 ~2014
4865238859377843821748912 ~2017
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25-04-13