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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
191210219152968175310 ~1997
191213653305941844910 ~1998
1912212233824424479 ~1996
1912243913824487839 ~1996
191224799152979839310 ~1997
191228113114736867910 ~1997
1912322633824645279 ~1996
1912341713824683439 ~1996
1912384193824768399 ~1996
191244791152995832910 ~1997
1912457393824914799 ~1996
191253823765015292110 ~1999
1912599833825199679 ~1996
1912694513825389039 ~1996
1912781633825563279 ~1996
191280017114768010310 ~1997
1912821113825642239 ~1996
1912834193825668399 ~1996
1912837913825675839 ~1996
191283979459081549710 ~1998
191284013114770407910 ~1997
1912921913825843839 ~1996
1912925393825850799 ~1996
1912938593825877199 ~1996
1912948793825897599 ~1996
Exponent Prime Factor Digits Year
1913006393826012799 ~1996
1913006633826013279 ~1996
1913065193826130399 ~1996
1913115833826231679 ~1996
1913144993826289999 ~1996
1913145593826291199 ~1996
191316941114790164710 ~1997
191327273612247273710 ~1999
1913350193826700399 ~1996
1913363993826727999 ~1996
191338117306140987310 ~1998
1913503913827007839 ~1996
191351687153081349710 ~1997
1913536193827072399 ~1996
1913566313827132639 ~1996
191360237114816142310 ~1997
1913678993827357999 ~1996
1913688113827376239 ~1996
1913703833827407679 ~1996
1913735993827471999 ~1996
1913758193827516399 ~1996
191376007344476812710 ~1998
1913824913827649839 ~1996
1913844113827688239 ~1996
1913887313827774639 ~1996
Exponent Prime Factor Digits Year
191391397765565588110 ~1999
1913946113827892239 ~1996
1913963993827927999 ~1996
1913985833827971679 ~1996
191402287191402287110 ~1997
1914049313828098639 ~1996
1914085313828170639 ~1996
1914135833828271679 ~1996
1914163913828327839 ~1996
191419001114851400710 ~1997
191425937153140749710 ~1997
1914270593828541199 ~1996
1914280193828560399 ~1996
1914326513828653039 ~1996
1914437993828875999 ~1996
1914452393828904799 ~1996
1914456233828912479 ~1996
191449813114869887910 ~1997
1914533513829067039 ~1996
1914542393829084799 ~1996
1914559193829118399 ~1996
1914646313829292639 ~1996
1914652433829304879 ~1996
1914655913829311839 ~1996
1914701993829403999 ~1996
Exponent Prime Factor Digits Year
1914766193829532399 ~1996
1914865913829731839 ~1996
1914870833829741679 ~1996
1914884993829769999 ~1996
1914889913829779839 ~1996
1914946793829893599 ~1996
191494697153195757710 ~1997
1914978113829956239 ~1996
1914982433829964879 ~1996
191501357114900814310 ~1997
191508839153207071310 ~1997
1915096913830193839 ~1996
1915130393830260799 ~1996
1915131233830262479 ~1996
191529337114917602310 ~1997
191530531191530531110 ~1997
1915309313830618639 ~1996
1915323713830647439 ~1996
191534807153227845710 ~1997
1915384433830768879 ~1996
1915436033830872079 ~1996
191545303459708727310 ~1998
1915493393830986799 ~1996
1915618793831237599 ~1996
1915641233831282479 ~1996
2801
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25-06-29