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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
19509839390196798 ~1988
19510091390201838 ~1988
19510259390205198 ~1988
19510343390206878 ~1988
195106131170636799 ~1989
19510643390212878 ~1988
19510703390214078 ~1988
19510979390219598 ~1988
19511351390227038 ~1988
19512683390253678 ~1988
195127215853816319 ~1991
195131571170789439 ~1989
19513283390265678 ~1988
19513379390267598 ~1988
195135771170814639 ~1989
19513691390273838 ~1988
195137211170823279 ~1989
195141011170846079 ~1989
195141494683395779 ~1991
19514399390287998 ~1988
19514471390289438 ~1988
19515007347367124710 ~1993
19515803390316078 ~1988
19516103390322078 ~1988
19516151390323038 ~1988
Exponent Prime Factor Digits Year
19516751390335038 ~1988
195168019368064499 ~1991
19516823390336478 ~1988
19517051390341038 ~1988
195170811561366499 ~1989
19517171390343438 ~1988
19518683390373678 ~1988
19519319390386398 ~1988
19519823390396478 ~1988
19519931390398638 ~1988
19520339390406798 ~1988
19520843390416878 ~1988
195212171171273039 ~1989
19521731390434638 ~1988
195227391561819139 ~1989
195232491561859939 ~1989
19523639390472798 ~1988
19523891390477838 ~1988
195239211171435279 ~1989
19524359390487198 ~1988
19524443390488878 ~1988
195247193514449439 ~1990
19525223390504478 ~1988
195258171171549039 ~1989
19525823390516478 ~1988
Exponent Prime Factor Digits Year
195259071562072579 ~1989
19525931390518638 ~1988
19526159390523198 ~1988
19526231390524638 ~1988
195263211171579279 ~1989
195266771171600639 ~1989
195269331171615999 ~1989
195271871952718719 ~1990
19527743390554878 ~1988
19527803390556078 ~1988
195279291562234339 ~1989
19528199390563998 ~1988
19528559390571198 ~1988
19529123390582478 ~1988
195292971171757839 ~1989
19529351390587038 ~1988
19529423390588478 ~1988
19529483390589678 ~1988
19529539218730836910 ~1992
195296811562374499 ~1989
195296831952968319 ~1990
195297793515360239 ~1990
19529879390597598 ~1988
19530047109368263310 ~1991
195301311562410499 ~1989
Exponent Prime Factor Digits Year
195304791562438339 ~1989
19530503390610078 ~1988
19530683390613678 ~1988
195309411562475299 ~1989
19530971390619438 ~1988
19531859390637198 ~1988
195318591562548739
19532423390648478 ~1988
19532603390652078 ~1988
195327191953271919 ~1990
195328731171972399 ~1989
195330791953307919 ~1990
195337191562697539 ~1989
19534379390687598 ~1988
19535051390701038 ~1988
19535231390704638 ~1988
19535423390708478 ~1988
19535783390715678 ~1988
195371511562972099 ~1989
19537559390751198 ~1988
195376975861309119 ~1991
19538243390764878 ~1988
19539251390785038 ~1988
19539599390791998 ~1988
19539731390794638 ~1988
1402
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25-05-04