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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
115944390112318887802311 ~2010
115951159912319023198311 ~2010
115954960792319099215911 ~2010
115955033512319100670311 ~2010
115957671712319153434311 ~2010
115958769776957526186311 ~2011
115961751536957705091911 ~2011
115964656199277172495311 ~2011
115965813176957948790311 ~2011
1159682145111596821451112 ~2011
115973919176958435150311 ~2011
1159758631734792758951112 ~2012
1159843795911598437959112 ~2011
115985488912319709778311 ~2010
115991670112319833402311 ~2010
115992409792319848195911 ~2010
115994826232319896524711 ~2010
115997427616959845656711 ~2011
1159998613325519969492712 ~2012
115999868032319997360711 ~2010
116002062232320041244711 ~2010
116015369512320307390311 ~2010
116017633192320352663911 ~2010
1160177200327844252807312 ~2012
1160195049111601950491112 ~2011
Exponent Prime Factor Dig. Year
1160215172327845164135312 ~2012
1160238805155691462644912 ~2013
116028762832320575256711 ~2010
116033375032320667500711 ~2010
116039621512320792430311 ~2010
116041687432320833748711 ~2010
116042993632320859872711 ~2010
1160494538337135825225712 ~2013
116056114216963366852711 ~2011
116060052232321201044711 ~2010
116060419432321208388711 ~2010
116072276032321445520711 ~2010
116083905712321678114311 ~2010
116084057992321681159911 ~2010
116084342032321686840711 ~2010
116084690392321693807911 ~2010
116089117616965347056711 ~2011
116090641616965438496711 ~2011
116100082432322001648711 ~2010
1161004378927864105093712 ~2012
116113060376966783622311 ~2011
1161151517334834545519112 ~2012
116118440992322368819911 ~2010
116122146712322442934311 ~2010
116123187592322463751911 ~2010
Exponent Prime Factor Dig. Year
116127206819290176544911 ~2011
116129143432322582868711 ~2010
116131863112322637262311 ~2010
116138676232322773524711 ~2010
116144300416968658024711 ~2011
116149871936968992315911 ~2011
116151353512323027070311 ~2010
116155258912323105178311 ~2010
1161625492727879011824912 ~2012
116165825536969949531911 ~2011
116169529432323390588711 ~2010
1161765676727882376240912 ~2012
116177205112323544102311 ~2010
116177312632323546252711 ~2010
116183217832323664356711 ~2010
116184040192323680803911 ~2010
116185947592323718951911 ~2010
116186631232323732624711 ~2010
1161917683939505201252712 ~2013
116196976432323939528711 ~2010
116203616992324072339911 ~2010
116213133832324262676711 ~2010
116219962792324399255911 ~2010
1162277911716271890763912 ~2012
116245974592324919491911 ~2010
Exponent Prime Factor Dig. Year
1162509849718600157595312 ~2012
116252527312325050546311 ~2010
116253322816975199368711 ~2011
1162582434711625824347112 ~2011
116261639032325232780711 ~2010
116262884632325257692711 ~2010
116280545632325610912711 ~2010
116282831336976969879911 ~2011
116286843599302947487311 ~2011
116291593919303327512911 ~2011
1163030767716282430747912 ~2012
116306432392326128647911 ~2010
116308608832326172176711 ~2010
116319696592326393931911 ~2010
116325069112326501382311 ~2010
116325644176979538650311 ~2011
116337989032326759780711 ~2010
116347054192326941083911 ~2010
116350280392327005607911 ~2010
116375255512327505110311 ~2010
116378513992327570279911 ~2010
116383876792327677535911 ~2010
116383887016983033220711 ~2011
1163889478165177810773712 ~2013
116389934032327798680711 ~2010
4290
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25-04-13