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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
27066954171624017250311 ~2006
2706717179541343435910 ~2005
27067803712165424296911 ~2006
2706828983541365796710 ~2005
2706971783541394356710 ~2005
2706977639541395527910 ~2005
2707098143541419628710 ~2005
2707137431541427486310 ~2005
27071645994872896278311 ~2007
2707230719541446143910 ~2005
2707237583541447516710 ~2005
270733667959019939602312 ~2010
2707386179541477235910 ~2005
27074670171624480210311 ~2006
2707572359541514471910 ~2005
2707579631541515926310 ~2005
2707692359541538471910 ~2005
2707772603541554520710 ~2005
2707927199541585439910 ~2005
270793535911373328507912 ~2008
2707997639541599527910 ~2005
2708080799541616159910 ~2005
27081945237041305759911 ~2007
2708228591541645718310 ~2005
27084586012166766880911 ~2006
Exponent Prime Factor Digits Year
27085124411625107464711 ~2006
2708532791541706558310 ~2005
27085402811625124168711 ~2006
2708586623541717324710 ~2005
2708675303541735060710 ~2005
27086761971625205718311 ~2006
2708680343541736068710 ~2005
2708700803541740160710 ~2005
2708772959541754591910 ~2005
2708834819541766963910 ~2005
2709017543541803508710 ~2005
27091120971625467258311 ~2006
2709135839541827167910 ~2005
2709137159541827431910 ~2005
2709165071541833014310 ~2005
2709221171541844234310 ~2005
2709349091541869818310 ~2005
2709483779541896755910 ~2005
2709746939541949387910 ~2005
27098584072167886725711 ~2006
27099186893793886164711 ~2007
2710069031542013806310 ~2005
2710167959542033591910 ~2005
27102153712168172296911 ~2006
2710228019542045603910 ~2005
Exponent Prime Factor Digits Year
27103506792710350679111 ~2006
2710515323542103064710 ~2005
2710594391542118878310 ~2005
2710595819542119163910 ~2005
27108053931626483235911 ~2006
27108091971626485518311 ~2006
27108334917048167076711 ~2007
2710892291542178458310 ~2005
2710929503542185900710 ~2005
2711302523542260504710 ~2005
27113105211626786312711 ~2006
27113765414338202465711 ~2007
27113933512169114680911 ~2006
2711421899542284379910 ~2005
2711474963542294992710 ~2005
27115290971626917458311 ~2006
2711536403542307280710 ~2005
27115679338677017385711 ~2008
271180052317897883451912 ~2008
2711836271542367254310 ~2005
2711957711542391542310 ~2005
2712127751542425550310 ~2005
27122056312169764504911 ~2006
27122108811627326528711 ~2006
2712289319542457863910 ~2005
Exponent Prime Factor Digits Year
2712299651542459930310 ~2005
2712399611542479922310 ~2005
27124082771627444966311 ~2006
2712426851542485370310 ~2005
2712446699542489339910 ~2005
271249994324412499487112 ~2009
27125249212170019936911 ~2006
27128518072170281445711 ~2006
27129315411627758924711 ~2006
2712936179542587235910 ~2005
2712949691542589938310 ~2005
2713132979542626595910 ~2005
2713168571542633714310 ~2005
2713191119542638223910 ~2005
2713278539542655707910 ~2005
27133616994884051058311 ~2007
27134001914341440305711 ~2007
2713449779542689955910 ~2005
2713503503542700700710 ~2005
27135869512170869560911 ~2006
2713690151542738030310 ~2005
2713715951542743190310 ~2005
2713846643542769328710 ~2005
27138722571628323354311 ~2006
27138957072713895707111 ~2006
3835
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25-04-13