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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
1301395454910411163639312 ~2011
130141230712602824614311 ~2010
130148785312602975706311 ~2010
1301529566970282596612712 ~2014
130155225017809313500711 ~2011
1301564990910412519927312 ~2011
130161589792603231795911 ~2010
130165157032603303140711 ~2010
130173110632603462212711 ~2010
130178252632603565052711 ~2010
130181829232603636584711 ~2010
130187010377811220622311 ~2011
1301924258931246182213712 ~2013
130202430777812145846311 ~2011
130224030777813441846311 ~2011
130225390912604507818311 ~2010
130237084192604741683911 ~2010
130238689737814321383911 ~2011
130240856032604817120711 ~2010
130241856592604837131911 ~2010
130242676312604853526311 ~2010
1302443501923443983034312 ~2012
1302687235110421497880912 ~2011
130272008992605440179911 ~2010
1302728299913027282999112 ~2012
Exponent Prime Factor Dig. Year
130280996992605619939911 ~2010
130281535432605630708711 ~2010
130294095592605881911911 ~2010
130309869712606197394311 ~2010
130310326432606206528711 ~2010
130321301512606426030311 ~2010
1303270030110426160240912 ~2011
130328010131749...95944714 2023
130350313432607006268711 ~2010
1303527637710428221101712 ~2011
130354307632607086152711 ~2010
130355647192607112943911 ~2010
130359629632607192592711 ~2010
130363512712607270254311 ~2010
130375160992607503219911 ~2010
1303807471123468534479912 ~2012
130384037512607680750311 ~2010
1303847567318253865942312 ~2012
130387301577823238094311 ~2011
130390004512607800090311 ~2010
130394988832607899776711 ~2010
130404506392608090127911 ~2010
130407807232608156144711 ~2010
130410004912608200098311 ~2010
1304106835710432854685712 ~2011
Exponent Prime Factor Dig. Year
1304143232910433145863312 ~2011
130414452232608289044711 ~2010
1304241390713042413907112 ~2012
130426848592608536971911 ~2010
130428207112608564142311 ~2010
130428451312608569026311 ~2010
130428832192608576643911 ~2010
130429144312608582886311 ~2010
130429595992608591919911 ~2010
130434511312608690226311 ~2010
130437899392608757987911 ~2010
1304435481113044354811112 ~2012
130444883777826693026311 ~2011
130448138777826888326311 ~2011
1304488624723480795244712 ~2012
130452376432609047528711 ~2010
130455972232609119444711 ~2010
1304590875113045908751112 ~2012
130459603312609192066311 ~2010
1304626525710437012205712 ~2011
130466737192609334743911 ~2010
130467976912609359538311 ~2010
130468436512609368730311 ~2010
1304685789120874972625712 ~2012
130469008792609380175911 ~2010
Exponent Prime Factor Dig. Year
130470874017828252440711 ~2011
130480235032609604700711 ~2010
130481433232609628664711 ~2010
1304849428962632772587312 ~2013
130491337192609826743911 ~2010
130491474832609829496711 ~2010
130497805432609956108711 ~2010
130513873192610277463911 ~2010
130516687192610333743911 ~2010
130518908577831134514311 ~2011
130526455312610529106311 ~2010
130527487432610549748711 ~2010
1305318455910442547647312 ~2011
130535348632610706972711 ~2010
130539557632610791152711 ~2010
1305477805328720511716712 ~2013
130547896977832873818311 ~2011
130550135512611002710311 ~2010
1305528163931332675933712 ~2013
130554928937833295735911 ~2011
130566416512611328330311 ~2010
130584366737835062003911 ~2011
130590501712611810034311 ~2010
130591540792611830815911 ~2010
130593485512611869710311 ~2010
4369
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25-05-11