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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
1188121312376242639 ~1994
1188149392376298799 ~1994
118815583118815583110 ~1996
1188160312376320639 ~1994
1188166792376333599 ~1994
1188176632376353279 ~1994
1188194392376388799 ~1994
1188200992376401999 ~1994
1188205192376410399 ~1994
1188256432376512879 ~1994
1188270112376540239 ~1994
1188275032376550079 ~1994
118831327118831327110 ~1996
1188318592376637199 ~1994
1188359032376718079 ~1994
1188371392376742799 ~1994
118839859285215661710 ~1997
1188399017130394079 ~1995
1188409792376819599 ~1994
1188411112376822239 ~1994
118841677285220024910 ~1997
1188419392376838799 ~1994
1188423712376847439 ~1994
1188459112376918239 ~1994
1188474832376949679 ~1994
Exponent Prime Factor Digits Year
118847579213925642310 ~1996
1188508432377016879 ~1994
1188515032377030079 ~1994
1188533632377067279 ~1994
1188539632377079279 ~1994
118854079118854079110 ~1996
1188542512377085039 ~1994
118854751118854751110 ~1996
1188548632377097279 ~1994
1188563512377127039 ~1994
118858349380346716910 ~1997
1188607679508861379 ~1996
1188711712377423439 ~1994
1188785032377570079 ~1994
1188794992377589999 ~1994
118880213166432298310 ~1996
118880647190209035310 ~1996
1188813592377627199 ~1994
118881769285316245710 ~1997
1188884392377768799 ~1994
1188948592377897199 ~1994
1188976217133857279 ~1995
118898933356696799110 ~1997
1189011737134070399 ~1995
1189087912378175839 ~1994
Exponent Prime Factor Digits Year
1189107232378214479 ~1994
1189149592378299199 ~1994
1189157632378315279 ~1994
1189208032378416079 ~1994
1189210937135265599 ~1995
1189236832378473679 ~1994
1189256992378513999 ~1994
1189259032378518079 ~1994
1189330912378661839 ~1994
1189338232378676479 ~1994
1189348017136088079 ~1995
1189409992378819999 ~1994
118942709285462501710 ~1997
1189447792378895599 ~1994
1189483912378967839 ~1994
1189560592379121199 ~1994
1189562512379125039 ~1994
118957087118957087110 ~1996
1189579312379158639 ~1994
1189582432379164879 ~1994
1189682632379365279 ~1994
1189689112379378239 ~1994
1189691392379382799 ~1994
118969993261733984710 ~1997
1189702319517618499 ~1996
Exponent Prime Factor Digits Year
1189732432379464879 ~1994
1189760032379520079 ~1994
1189788232379576479 ~1994
118985287285564688910 ~1997
1189872832379745679 ~1994
1189880632379761279 ~1994
1189885312379770639 ~1994
1189897792379795599 ~1994
118990397285576952910 ~1997
1189934992379869999 ~1994
1189978912379957839 ~1994
1190025537140153199 ~1995
1190042512380085039 ~1994
1190061592380123199 ~1994
1190075279520602179 ~1996
1190101792380203599 ~1994
1190251337141507999 ~1995
1190298712380597439 ~1994
1190304417141826479 ~1995
1190325193356717035911 ~1999
1190326017141956079 ~1995
1190377817142266879 ~1995
1190426032380852079 ~1994
1190432512380865039 ~1994
1190467312380934639 ~1994
2500
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25-04-20