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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
3562190231712438046310 ~2006
3562207679712441535910 ~2006
3562318943712463788710 ~2006
3562362311712472462310 ~2006
3562453859712490771910 ~2006
3562503863712500772710 ~2006
3562505603712501120710 ~2006
3562510163712502032710 ~2006
3562618331712523666310 ~2006
35626472812137588368711 ~2007
35628952612137737156711 ~2007
35629248772850339901711 ~2007
3563004311712600862310 ~2006
3563108771712621754310 ~2006
35631877372137912642311 ~2007
3563235719712647143910 ~2006
35632783635701245380911 ~2008
35635890772138153446311 ~2007
3563646899712729379910 ~2006
35639102692851128215311 ~2007
3564024419712804883910 ~2006
3564099491712819898310 ~2006
3564127751712825550310 ~2006
3564332351712866470310 ~2006
3564406883712881376710 ~2006
Exponent Prime Factor Digits Year
35644622772138677366311 ~2007
35645869812138752188711 ~2007
3564589799712917959910 ~2006
35649114372138946862311 ~2007
3564911939712982387910 ~2006
3564992423712998484710 ~2006
3565001963713000392710 ~2006
3565473071713094614310 ~2006
35655166012852413280911 ~2007
3565721063713144212710 ~2006
3565797491713159498310 ~2006
35658930313565893031111 ~2007
3565908743713181748710 ~2006
35659558012852764640911 ~2007
3566044931713208986310 ~2006
3566330051713266010310 ~2006
3566351279713270255910 ~2006
35664281692853142535311 ~2007
35664715012139882900711 ~2007
3566521943713304388710 ~2006
3566604659713320931910 ~2006
35666736112853338888911 ~2007
356680114110700403423112 ~2009
3566814059713362811910 ~2006
3566841203713368240710 ~2006
Exponent Prime Factor Digits Year
35669789772140187386311 ~2007
3567086651713417330310 ~2006
3567110819713422163910 ~2006
35672239912853779192911 ~2007
3567260351713452070310 ~2006
3567368939713473787910 ~2006
3567377771713475554310 ~2006
3567390803713478160710 ~2006
356739247134960446215912 ~2010
3567405311713481062310 ~2006
3567712103713542420710 ~2006
3567758339713551667910 ~2006
3568237019713647403910 ~2006
35682399774995535967911 ~2008
35683451772141007106311 ~2007
35684593372141075602311 ~2007
3568745951713749190310 ~2006
3568854539713770907910 ~2006
3568932359713786471910 ~2006
3568978799713795759910 ~2006
35690668572141440114311 ~2007
3569149631713829926310 ~2006
35694654412855572352911 ~2007
3569502011713900402310 ~2006
35695385932141723155911 ~2007
Exponent Prime Factor Digits Year
3569577359713915471910 ~2006
3569658023713931604710 ~2006
3569699723713939944710 ~2006
35697106732141826403911 ~2007
3569783303713956660710 ~2006
3569803379713960675910 ~2006
3570075683714015136710 ~2006
3570129779714025955910 ~2006
3570174059714034811910 ~2006
35702263513570226351111 ~2007
3570252923714050584710 ~2006
35703376912856270152911 ~2007
3570401819714080363910 ~2006
3570420863714084172710 ~2006
3570476183714095236710 ~2006
3570484343714096868710 ~2006
3570587903714117580710 ~2006
3570614291714122858310 ~2006
3570733511714146702310 ~2006
3570887843714177568710 ~2006
35709379993570937999111 ~2007
3570973883714194776710 ~2006
3570998003714199600710 ~2006
3571011611714202322310 ~2006
3571115459714223091910 ~2006
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26-02-08