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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
1804482539360896507910 ~2003
1804510343360902068710 ~2003
1804581923360916384710 ~2003
1804585511360917102310 ~2003
1804684943360936988710 ~2003
18046854131082811247911 ~2004
1804699943360939988710 ~2003
18047521193248553814311 ~2006
180476701111911462272712 ~2007
18049296971082957818311 ~2004
1804959239360991847910 ~2003
18049660491443972839311 ~2005
1805035091361007018310 ~2003
18050482611444038608911 ~2005
1805090051361018010310 ~2003
1805190059361038011910 ~2003
1805236871361047374310 ~2003
1805251691361050338310 ~2003
18053785011444302800911 ~2005
1805510303361102060710 ~2003
1805516183361103236710 ~2003
1805541863361108372710 ~2003
1805658923361131784710 ~2003
18057062473250271244711 ~2006
1805729531361145906310 ~2003
Exponent Prime Factor Digits Year
1805741219361148243910 ~2003
18058337691444667015311 ~2005
18059250011083555000711 ~2004
18059363811444749104911 ~2005
1805963051361192610310 ~2003
1805970779361194155910 ~2003
18061407591444912607311 ~2005
1806165191361233038310 ~2003
1806214379361242875910 ~2003
18062513531083750811911 ~2004
1806271283361254256710 ~2003
1806286511361257302310 ~2003
1806314903361262980710 ~2003
1806547751361309550310 ~2003
1806585659361317131910 ~2003
1806616043361323208710 ~2003
1806741983361348396710 ~2003
1806770891361354178310 ~2003
1806971651361394330310 ~2003
1807091399361418279910 ~2003
18071410331084284619911 ~2004
1807164839361432967910 ~2003
1807267139361453427910 ~2003
18072729772530182167911 ~2005
1807279499361455899910 ~2003
Exponent Prime Factor Digits Year
1807350179361470035910 ~2003
18074551372530437191911 ~2005
18075317934338076303311 ~2006
1807667159361533431910 ~2003
1807718651361543730310 ~2003
18077591811446207344911 ~2005
1807777259361555451910 ~2003
1807881143361576228710 ~2003
18081066172531349263911 ~2005
1808115839361623167910 ~2003
1808164199361632839910 ~2003
18081707897232683156111 ~2007
18081942172531471903911 ~2005
1808226659361645331910 ~2003
1808229443361645888710 ~2003
1808277959361655591910 ~2003
18084046211085042772711 ~2004
1808550851361710170310 ~2003
18086014971085160898311 ~2004
1808605523361721104710 ~2003
18087116771085227006311 ~2004
18087498371085249902311 ~2004
18087605171085256310311 ~2004
18087932991447034639311 ~2005
18088100271447048021711 ~2005
Exponent Prime Factor Digits Year
18088235211447058816911 ~2005
1808885219361777043910 ~2003
18088992771447119421711 ~2005
1808918183361783636710 ~2003
18089458135788626601711 ~2006
1809054083361810816710 ~2003
18090549531085432971911 ~2004
1809071399361814279910 ~2003
1809220103361844020710 ~2003
1809380519361876103910 ~2003
180945245918818305573712 ~2008
18095444331085726659911 ~2004
1809647699361929539910 ~2003
18096512531085790751911 ~2004
18096676211085800572711 ~2004
1809698483361939696710 ~2003
1809855863361971172710 ~2003
1809987743361997548710 ~2003
1810089419362017883910 ~2003
18100950411086057024711 ~2004
18101495331086089719911 ~2004
1810166951362033390310 ~2003
1810229279362045855910 ~2003
18102297771086137866311 ~2004
18102321471448185717711 ~2005
4016
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25-12-14