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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
2695467479539093495910 ~2005
26955967493773835448711 ~2007
26956073531617364411911 ~2006
2695702211539140442310 ~2005
2695719959539143991910 ~2005
2695956071539191214310 ~2005
2695970339539194067910 ~2005
2695971923539194384710 ~2005
2696262599539252519910 ~2005
26963452192157076175311 ~2006
2696348003539269600710 ~2005
2696415539539283107910 ~2005
2696520083539304016710 ~2005
2696565731539313146310 ~2005
2696615843539323168710 ~2005
26968368892157469511311 ~2006
26969330512157546440911 ~2006
2696944643539388928710 ~2005
26969973015933394062311 ~2007
26970401171618224070311 ~2006
2697089051539417810310 ~2005
26972303571618338214311 ~2006
2697259583539451916710 ~2005
26973607512697360751111 ~2006
2697370583539474116710 ~2005
Exponent Prime Factor Digits Year
2697390431539478086310 ~2005
26974345992697434599111 ~2006
26974499331618469959911 ~2006
2697475883539495176710 ~2005
2697544211539508842310 ~2005
26975623192158049855311 ~2006
2697677771539535554310 ~2005
26978219114316515057711 ~2007
26980018192158401455311 ~2006
2698030763539606152710 ~2005
26981175292158494023311 ~2006
2698232651539646530310 ~2005
2698473779539694755910 ~2005
2698506059539701211910 ~2005
26985121972158809757711 ~2006
2698784219539756843910 ~2005
2698886423539777284710 ~2005
26989376211619362572711 ~2006
2698993919539798783910 ~2005
2699006543539801308710 ~2005
2699122103539824420710 ~2005
2699139731539827946310 ~2005
26992298992159383919311 ~2006
2699284391539856878310 ~2005
26993291331619597479911 ~2006
Exponent Prime Factor Digits Year
2699533979539906795910 ~2005
2699580431539916086310 ~2005
26996313531619778811911 ~2006
2699715839539943167910 ~2005
269971950110798878004112 ~2008
2699756099539951219910 ~2005
2699912471539982494310 ~2005
2699920319539984063910 ~2005
2699929559539985911910 ~2005
27000165412160013232911 ~2006
2700127571540025514310 ~2005
2700155651540031130310 ~2005
27001765931620105955911 ~2006
2700179519540035903910 ~2005
2700298151540059630310 ~2005
2700334139540066827910 ~2005
27003709211620222552711 ~2006
2700429503540085900710 ~2005
2700440219540088043910 ~2005
27006037011620362220711 ~2006
27006396495941407227911 ~2007
2700776951540155390310 ~2005
27008741776482098024911 ~2007
27009420371620565222311 ~2006
2700971219540194243910 ~2005
Exponent Prime Factor Digits Year
2700983591540196718310 ~2005
2701051499540210299910 ~2005
2701124831540224966310 ~2005
2701207199540241439910 ~2005
2701254203540250840710 ~2005
2701401803540280360710 ~2005
2701591619540318323910 ~2005
27015947832701594783111 ~2006
2701607543540321508710 ~2005
27016941292161355303311 ~2006
270173386311347282224712 ~2008
27018312611621098756711 ~2006
2701957931540391586310 ~2005
2702101211540420242310 ~2005
27021017573782942459911 ~2007
2702121731540424346310 ~2005
2702180303540436060710 ~2005
27023287571621397254311 ~2006
27023399531621403971911 ~2006
27023717331621423039911 ~2006
27024222674323875627311 ~2007
2702432363540486472710 ~2005
2702447651540489530310 ~2005
2702479583540495916710 ~2005
2702555759540511151910 ~2005
3973
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25-07-20