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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 Digits Year
1170447983234089596710 ~2002
1170497129936397703310 ~2003
1170519743234103948710 ~2002
1170522011234104402310 ~2002
1170538079234107615910 ~2002
1170571799234114359910 ~2002
1170573203234114640710 ~2002
1170582551234116510310 ~2002
1170582911234116582310 ~2002
1170628391234125678310 ~2002
1170641123234128224710 ~2002
1170649391234129878310 ~2002
1170650101702390060710 ~2003
1170670211234134042310 ~2002
1170681731234136346310 ~2002
1170692123234138424710 ~2002
1170712693702427615910 ~2003
1170746891234149378310 ~2002
1170763523234152704710 ~2002
1170794363234158872710 ~2002
1170822071234164414310 ~2002
1170872099234174419910 ~2002
1170893123234178624710 ~2002
1170985691234197138310 ~2002
1170994157702596494310 ~2003
Exponent Prime Factor Digits Year
11710054991171005499111 ~2004
1171031369936825095310 ~2003
1171041673702625003910 ~2003
1171050059234210011910 ~2002
1171080661702648396710 ~2003
1171102643234220528710 ~2002
1171115999234223199910 ~2002
1171119923234223984710 ~2002
1171134911234226982310 ~2002
11712053231171205323111 ~2004
1171259723234251944710 ~2002
1171306403234261280710 ~2002
1171317071937053656910 ~2003
1171338941937071152910 ~2003
1171390331234278066310 ~2002
1171440241702864144710 ~2003
11714582717731624588711 ~2006
1171511051234302210310 ~2002
1171521251234304250310 ~2002
1171524041702914424710 ~2003
117154350724602413647112 ~2007
1171572817702943690310 ~2003
1171594943234318988710 ~2002
1171628411234325682310 ~2002
1171643411234328682310 ~2002
Exponent Prime Factor Digits Year
1171687949937350359310 ~2003
11716888732812053295311 ~2004
11717200031171720003111 ~2004
1171726883234345376710 ~2002
1171751303234350260710 ~2002
1171753799234350759910 ~2002
1171767923234353584710 ~2002
1171801181703080708710 ~2003
1171833983234366796710 ~2002
1171853297703111978310 ~2003
1171857299234371459910 ~2002
11719276433047011871911 ~2005
11719301635859650815111 ~2005
11719596892812703253711 ~2004
1171963451234392690310 ~2002
1171974179234394835910 ~2002
11719846031171984603111 ~2004
1171984871234396974310 ~2002
1172009771234401954310 ~2002
11720399515625791764911 ~2005
1172040119234408023910 ~2002
1172109181703265508710 ~2003
1172112443234422488710 ~2002
1172123891234424778310 ~2002
1172197283234439456710 ~2002
Exponent Prime Factor Digits Year
1172219651234443930310 ~2002
1172251523234450304710 ~2002
1172278403234455680710 ~2002
1172297933703378759910 ~2003
1172406743234481348710 ~2002
1172410643234482128710 ~2002
1172428619234485723910 ~2002
1172453039234490607910 ~2002
1172466983234493396710 ~2002
1172475233703485139910 ~2003
1172510879234502175910 ~2002
1172545883234509176710 ~2002
1172565011234513002310 ~2002
1172612099234522419910 ~2002
1172618437703571062310 ~2003
1172626979234525395910 ~2002
1172748491938198792910 ~2003
1172791619234558323910 ~2002
1172794559234558911910 ~2002
1172839439234567887910 ~2002
1172849113703709467910 ~2003
1172883973703730383910 ~2003
1172886971234577394310 ~2002
1172894837703736902310 ~2003
1172895341938316272910 ~2003
3629
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25-07-08