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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
486306765719726135314311 ~2015
486334938719726698774311 ~2015
486348780599726975611911 ~2015
486376988399727539767911 ~2015
486380333938589...97203914 2025
486383691839727673836711 ~2015
486392190599727843811911 ~2015
486422480039728449600711 ~2015
486450322919729006458311 ~2015
486463052999729261059911 ~2015
486465368639729307372711 ~2015
486496291799729925835911 ~2015
486505487639730109752711 ~2015
486510775919730215518311 ~2015
4865238859377843821748912 ~2017
486560365319731207306311 ~2015
486573970319731479406311 ~2015
486620009519732400190311 ~2015
486626269799732525395911 ~2015
486663338519733266770311 ~2015
4866813808738934510469712 ~2016
486685690919733713818311 ~2015
4866979589938935836719312 ~2016
486698448719733968974311 ~2015
4867093729138936749832912 ~2016
Exponent Prime Factor Dig. Year
486740517599734810351911 ~2015
486744029999734880599911 ~2015
486781826999735636539911 ~2015
486796987799735939755911 ~2015
486801660719736033214311 ~2015
486803413319736068266311 ~2015
486805094399736101887911 ~2015
486837602639736752052711 ~2015
486868697399737373947911 ~2015
486872984639737459692711 ~2015
486873759839737475196711 ~2015
4868832018177901312289712 ~2017
486889737599737794751911 ~2015
486898966919737979338311 ~2015
486919618919738392378311 ~2015
4869342901729216057410312 ~2016
486937810439738756208711 ~2015
486942235319738844706311 ~2015
4869673465738957387725712 ~2016
486967942319739358846311 ~2015
486991019999739820399911 ~2015
4869919314129219515884712 ~2016
486992520719739850414311 ~2015
487005622199740112443911 ~2015
487014707999740294159911 ~2015
Exponent Prime Factor Dig. Year
487025480999740509619911 ~2015
4870368733729222212402312 ~2016
4870380145329222280871912 ~2016
487038734999740774699911 ~2015
487039436999740788739911 ~2015
487083434999741668699911 ~2015
4870975218129225851308712 ~2016
4871359000738970872005712 ~2016
487150419839743008396711 ~2015
4871643415729229860494312 ~2016
487175394119743507882311 ~2015
487177851599743557031911 ~2015
4871951508129231709048712 ~2016
487218900119744378002311 ~2015
487260074399745201487911 ~2015
487281602519745632050311 ~2015
487286833799745736675911 ~2015
487293239639745864792711 ~2015
4873059208138984473664912 ~2016
487317986639746359732711 ~2015
487320136919746402738311 ~2015
487349692439746993848711 ~2015
487379238599747584771911 ~2015
487390044239747800884711 ~2015
4874165023138993320184912 ~2016
Exponent Prime Factor Dig. Year
4874290743177988651889712 ~2017
487454982119749099642311 ~2015
487479147119749582942311 ~2015
487483389119749667782311 ~2015
4874876037148748760371112 ~2016
487515115199750302303911 ~2015
4875495049987758910898312 ~2017
487551744119751034882311 ~2015
487566404039751328080711 ~2015
487568000639751360012711 ~2015
4876023837729256143026312 ~2016
4876084573739008676589712 ~2016
487617144719752342894311 ~2015
487621148999752422979911 ~2015
487634254799752685095911 ~2015
4876404403739011235229712 ~2016
487660151399753203027911 ~2015
487693928039753878560711 ~2015
4876956248968277387484712 ~2017
487701233519754024670311 ~2015
487727918639754558372711 ~2015
487728811919754576238311 ~2015
487746858719754937174311 ~2015
487759053239755181064711 ~2015
487772652599755453051911 ~2015
5302
GIMPS The Prime Pages FactorDb.com
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26-03-29