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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
1580566979316113395910 ~2003
1580627663316125532710 ~2003
1580680691316136138310 ~2003
1580710343316142068710 ~2003
1580712431316142486310 ~2003
1580724143316144828710 ~2003
1580744573948446743910 ~2004
1580788283316157656710 ~2003
1580796863316159372710 ~2003
1580811341948486804710 ~2004
1580844641948506784710 ~2004
1580850203316170040710 ~2003
1580981483316196296710 ~2003
1581033479316206695910 ~2003
15810586071264846885711 ~2004
1581063719316212743910 ~2003
15810860816008127107911 ~2006
15811331172529812987311 ~2005
15812015533794883727311 ~2005
1581213941948728364710 ~2004
1581267263316253452710 ~2003
1581423059316284611910 ~2003
15814474032530315844911 ~2005
1581452843316290568710 ~2003
15814628231581462823111 ~2005
Exponent Prime Factor Digits Year
1581504731316300946310 ~2003
1581505613948903367910 ~2004
1581612443316322488710 ~2003
1581650099316330019910 ~2003
1581704759316340951910 ~2003
1581712259316342451910 ~2003
1581729839316345967910 ~2003
15817714611265417168911 ~2004
15817738991581773899111 ~2005
15817765011265421200911 ~2004
1581860471316372094310 ~2003
1581888857949133314310 ~2004
1581908183316381636710 ~2003
158199802712655984216112 ~2007
1582055543316411108710 ~2003
1582070519316414103910 ~2003
1582091939316418387910 ~2003
1582179719316435943910 ~2003
1582194083316438816710 ~2003
15822233811265778704911 ~2004
1582226279316445255910 ~2003
1582249919316449983910 ~2003
1582259603316451920710 ~2003
1582272803316454560710 ~2003
1582355111316471022310 ~2003
Exponent Prime Factor Digits Year
1582442051316488410310 ~2003
1582459633949475779910 ~2004
1582461623316492324710 ~2003
1582529219316505843910 ~2003
1582601831316520366310 ~2003
15826278972532204635311 ~2005
1582661771316532354310 ~2003
1582699523316539904710 ~2003
1582731719316546343910 ~2003
15828411014748523303111 ~2006
15828589433798861463311 ~2005
1582938941949763364710 ~2004
1582976159316595231910 ~2003
1583013241949807944710 ~2004
1583037551316607510310 ~2003
1583066399316613279910 ~2003
1583121563316624312710 ~2003
1583130911316626182310 ~2003
15831425511266514040911 ~2004
15831532932533045268911 ~2005
1583183363316636672710 ~2003
1583226839316645367910 ~2003
1583237003316647400710 ~2003
1583239991316647998310 ~2003
15833659972216712395911 ~2005
Exponent Prime Factor Digits Year
1583367053950020231910 ~2004
1583459231316691846310 ~2003
1583525063316705012710 ~2003
158354136153206989729712 ~2008
1583577839316715567910 ~2003
1583584259316716851910 ~2003
1583605433950163259910 ~2004
15836116511583611651111 ~2005
1583703239316740647910 ~2003
1583712419316742483910 ~2003
15837453771266996301711 ~2004
15837994791267039583311 ~2004
1583801111316760222310 ~2003
1583880839316776167910 ~2003
1583957411316791482310 ~2003
1583963483316792696710 ~2003
1583973983316794796710 ~2003
1584064871316812974310 ~2003
15840805992851345078311 ~2005
1584120371316824074310 ~2003
1584129203316825840710 ~2003
1584208511316841702310 ~2003
1584276557950565934310 ~2004
1584292511316858502310 ~2003
1584311819316862363910 ~2003
3768
GIMPS The Prime Pages FactorDb.com
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25-07-20