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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
769618691153923738310 ~2000
769715567615772453710 ~2002
769731421461838852710 ~2002
769761851153952370310 ~2000
769809077461885446310 ~2002
769847381615877904910 ~2002
769857443153971488710 ~2000
769865879153973175910 ~2000
769879001461927400710 ~2002
769908941615927152910 ~2002
769930643153986128710 ~2000
769973773461984263910 ~2002
769977443153995488710 ~2000
769998191153999638310 ~2000
770051699154010339910 ~2000
770059271154011854310 ~2000
770071331154014266310 ~2000
770081321616065056910 ~2002
770100367770100367110 ~2002
770103947616083157710 ~2002
770108039154021607910 ~2000
770131121462078672710 ~2002
770144363154028872710 ~2000
770164939770164939110 ~2002
770166191154033238310 ~2000
Exponent Prime Factor Digits Year
770176871154035374310 ~2000
770177189616141751310 ~2002
770200583154040116710 ~2000
770235899154047179910 ~2000
770250011154050002310 ~2000
770267219154053443910 ~2000
770271779154054355910 ~2000
770289287616231429710 ~2002
770310071154062014310 ~2000
770311981462187188710 ~2002
770328059154065611910 ~2000
770330101462198060710 ~2002
770336519154067303910 ~2000
770368717462221230310 ~2002
770370899154074179910 ~2000
7704238516779729888911 ~2004
770462471154092494310 ~2000
770497571154099514310 ~2000
770515307616412245710 ~2002
770568803154113760710 ~2000
770597339154119467910 ~2000
770611463154122292710 ~2000
770618951154123790310 ~2000
770630347770630347110 ~2002
770630513462378307910 ~2002
Exponent Prime Factor Digits Year
770640239154128047910 ~2000
770657171154131434310 ~2000
770665331154133066310 ~2000
7706758031233081284911 ~2003
770721923154144384710 ~2000
7707237431233157988911 ~2003
770729903154145980710 ~2000
770749751154149950310 ~2000
770784491154156898310 ~2000
770794019154158803910 ~2000
770856263154171252710 ~2000
770859311154171862310 ~2000
770872103154174420710 ~2000
770874899154174979910 ~2000
770878897462527338310 ~2002
770929513462557707910 ~2002
770942411154188482310 ~2000
770947139154189427910 ~2000
770967341616773872910 ~2002
770969119770969119110 ~2002
771022919154204583910 ~2000
771025919154205183910 ~2000
771045419154209083910 ~2000
771047003154209400710 ~2000
771106187616884949710 ~2002
Exponent Prime Factor Digits Year
771129959154225991910 ~2000
771132371154226474310 ~2000
771145139154229027910 ~2000
771155639154231127910 ~2000
771165757462699454310 ~2002
771187211154237442310 ~2000
771232019154246403910 ~2000
771301379154260275910 ~2000
771333203154266640710 ~2000
771403751154280750310 ~2000
771409703154281940710 ~2000
771412319154282463910 ~2000
771431471154286294310 ~2000
771435737462861442310 ~2002
771450299154290059910 ~2000
771452441617161952910 ~2002
771497557462898534310 ~2002
771519191154303838310 ~2000
771519863154303972710 ~2000
771523871154304774310 ~2000
771530161462918096710 ~2002
7715457291851709749711 ~2003
771566891154313378310 ~2000
771641231154328246310 ~2000
771656111154331222310 ~2000
3368
GIMPS The Prime Pages FactorDb.com
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25-04-28