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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
1450789751290157950310 ~2003
1450830011290166002310 ~2003
1450850939290170187910 ~2003
1450913423290182684710 ~2003
1450942931290188586310 ~2003
1450943951290188790310 ~2003
1450962143290192428710 ~2003
145101379711317907616712 ~2006
1451124803290224960710 ~2003
1451130371290226074310 ~2003
1451159597870695758310 ~2004
1451163839290232767910 ~2003
1451179883290235976710 ~2003
1451188559290237711910 ~2003
1451285663290257132710 ~2003
1451294639290258927910 ~2003
1451316371290263274310 ~2003
1451334119290266823910 ~2003
14513496171161079693711 ~2004
14513774571161101965711 ~2004
1451387783290277556710 ~2003
14514089571161127165711 ~2004
14514817912612667223911 ~2005
14515002471161200197711 ~2004
1451508083290301616710 ~2003
Exponent Prime Factor Digits Year
1451518559290303711910 ~2003
1451656331290331266310 ~2003
1451673697871004218310 ~2004
1451693003290338600710 ~2003
1451700311290340062310 ~2003
1451726099290345219910 ~2003
1451772779290354555910 ~2003
1451803763290360752710 ~2003
1451831723290366344710 ~2003
1451958323290391664710 ~2003
1451960483290392096710 ~2003
1451967311290393462310 ~2003
1451977679290395535910 ~2003
1451990201871194120710 ~2004
1452009983290401996710 ~2003
1452016199290403239910 ~2003
1452030233871218139910 ~2004
1452050399290410079910 ~2003
1452056279290411255910 ~2003
1452083159290416631910 ~2003
14521304571161704365711 ~2004
14521475811161718064911 ~2004
1452155423290431084710 ~2003
14521630671161730453711 ~2004
14521820093485236821711 ~2005
Exponent Prime Factor Digits Year
1452209579290441915910 ~2003
1452227723290445544710 ~2003
14522774711452277471111 ~2004
1452338099290467619910 ~2003
14523474191452347419111 ~2004
1452370151290474030310 ~2003
1452428843290485768710 ~2003
1452480563290496112710 ~2003
1452516311290503262310 ~2003
14525557031452555703111 ~2004
145259844725856252356712 ~2007
1452667283290533456710 ~2003
1452673763290534752710 ~2003
1452697019290539403910 ~2003
1452744179290548835910 ~2003
1452773999290554799910 ~2003
1452786383290557276710 ~2003
1452889631290577926310 ~2003
1452926837871756102310 ~2004
1452927551290585510310 ~2003
1452941603290588320710 ~2003
1452983579290596715910 ~2003
14529876191452987619111 ~2004
1453014851290602970310 ~2003
1453031903290606380710 ~2003
Exponent Prime Factor Digits Year
1453032803290606560710 ~2003
1453045151290609030310 ~2003
1453056461871833876710 ~2004
1453092983290618596710 ~2003
1453128959290625791910 ~2003
14531641796975188059311 ~2006
1453189823290637964710 ~2003
14531965996103425715911 ~2006
1453220963290644192710 ~2003
1453382939290676587910 ~2003
14534369092034811672711 ~2005
1453453643290690728710 ~2003
1453477463290695492710 ~2003
1453481231290696246310 ~2003
14535118271453511827111 ~2004
1453537691290707538310 ~2003
1453557863290711572710 ~2003
1453593923290718784710 ~2003
1453698731290739746310 ~2003
1453729523290745904710 ~2003
1453764479290752895910 ~2003
1453823963290764792710 ~2003
1453853111290770622310 ~2003
1453857373872314423910 ~2004
1453863563290772712710 ~2003
3925
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25-12-14