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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
1737482231347496446310 ~2003
1737622259347524451910 ~2003
1737627071347525414310 ~2003
17377083471390166677711 ~2005
1737724031347544806310 ~2003
1737788303347557660710 ~2003
17377928171042675690311 ~2004
1737844631347568926310 ~2003
1737892151347578430310 ~2003
1737900383347580076710 ~2003
17379660535213898159111 ~2006
1737977723347595544710 ~2003
17380076471738007647111 ~2005
1738064123347612824710 ~2003
1738073951347614790310 ~2003
1738126391347625278310 ~2003
1738178531347635706310 ~2003
17382978171042978690311 ~2004
1738333403347666680710 ~2003
1738334231347666846310 ~2003
1738342631347668526310 ~2003
17383682874172083888911 ~2006
1738374791347674958310 ~2003
1738390523347678104710 ~2003
1738455143347691028710 ~2003
Exponent Prime Factor Digits Year
17386667171043200030311 ~2004
17386881291390950503311 ~2005
1738744883347748976710 ~2003
17387763594173063261711 ~2006
1738781111347756222310 ~2003
1738796459347759291910 ~2003
1738828463347765692710 ~2003
1738862351347772470310 ~2003
1738902491347780498310 ~2003
17389279011043356740711 ~2004
1738946171347789234310 ~2003
1738962899347792579910 ~2003
17390698611043441916711 ~2004
17391330371043479822311 ~2004
17392343393130621810311 ~2006
1739252639347850527910 ~2003
1739274863347854972710 ~2003
1739293163347858632710 ~2003
17393056611391444528911 ~2005
173938319317741708568712 ~2007
17393835531043630131911 ~2004
1739391443347878288710 ~2003
1739462723347892544710 ~2003
17395141491391611319311 ~2005
1739518199347903639910 ~2003
Exponent Prime Factor Digits Year
1739535299347907059910 ~2003
1739567111347913422310 ~2003
1739677811347935562310 ~2003
1739871599347974319910 ~2003
1739874683347974936710 ~2003
17398938731043936323911 ~2004
1739935331347987066310 ~2003
17399561571043973694311 ~2004
1739970311347994062310 ~2003
17399949531043996971911 ~2004
17400627771044037666311 ~2004
17401752731044105163911 ~2004
17401975276960790108111 ~2006
1740270803348054160710 ~2003
17402796911740279691111 ~2005
1740357551348071510310 ~2003
17405733431740573343111 ~2005
17405738931044344335911 ~2004
1740594599348118919910 ~2003
17406007332784961172911 ~2005
17406117671740611767111 ~2005
1740749891348149978310 ~2003
17407632011044457920711 ~2004
1740926723348185344710 ~2003
1740927803348185560710 ~2003
Exponent Prime Factor Digits Year
1740934439348186887910 ~2003
1740935051348187010310 ~2003
17409820991740982099111 ~2005
17409877095222963127111 ~2006
17410347972785655675311 ~2005
17410424531044625471911 ~2004
1741077203348215440710 ~2003
1741098323348219664710 ~2003
1741116983348223396710 ~2003
17411308131044678487911 ~2004
1741164371348232874310 ~2003
1741211399348242279910 ~2003
17412530692437754296711 ~2005
17413502571393080205711 ~2005
1741385111348277022310 ~2003
1741419671348283934310 ~2003
1741460183348292036710 ~2003
1741503143348300628710 ~2003
1741513859348302771910 ~2003
1741519583348303916710 ~2003
1741538003348307600710 ~2003
1741545959348309191910 ~2003
1741547399348309479910 ~2003
17415475931044928555911 ~2004
1741626899348325379910 ~2003
3963
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25-11-17