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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
106156213169849940910 ~1996
106156543106156543110 ~1995
1061570992123141999 ~1994
1061587792123175599 ~1994
1061627992123255999 ~1994
1061643232123286479 ~1994
1061667712123335439 ~1994
1061709736370258399 ~1995
1061719736370318399 ~1995
1061737792123475599 ~1994
1061760416370562479 ~1995
1061760712123521439 ~1994
1061779978494239779 ~1995
1061788616370731679 ~1995
1061832232123664479 ~1994
1061844232123688479 ~1994
106186813233610988710 ~1996
1061872318494978499 ~1995
1061873776371242639 ~1995
1061884792123769599 ~1994
1061929376371576239 ~1995
1061935792123871599 ~1994
1061939632123879279 ~1994
1061995192123990399 ~1994
106202071106202071110 ~1995
Exponent Prime Factor Digits Year
1062030112124060239 ~1994
1062030592124061199 ~1994
1062032392124064799 ~1994
1062042112124084239 ~1994
1062043312124086639 ~1994
1062049192124098399 ~1994
1062099232124198479 ~1994
1062162832124325679 ~1994
1062163936372983599 ~1995
1062169312124338639 ~1994
1062172912124345839 ~1994
1062186418497491299 ~1995
1062226192124452399 ~1994
1062228712124457439 ~1994
1062248218497985699 ~1995
1062252112124504239 ~1994
1062256432124512879 ~1994
1062286792124573599 ~1994
1062294718498357699 ~1995
1062302816373816879 ~1995
1062315232124630479 ~1994
1062324298498594339 ~1995
1062354112124708239 ~1994
106241231531206155110 ~1997
1062413392124826799 ~1994
Exponent Prime Factor Digits Year
1062467992124935999 ~1994
1062469792124939599 ~1994
106248631701240964710 ~1997
1062488992124977999 ~1994
106249333254998399310 ~1996
1062510232125020479 ~1994
106252933233756452710 ~1996
1062561232125122479 ~1994
1062584992125169999 ~1994
1062594298500754339 ~1995
1062607792125215599 ~1994
1062609112125218239 ~1994
1062644512125289039 ~1994
106265141828868099910 ~1998
1062698816376192879 ~1995
1062746398501971139 ~1995
1062757912125515839 ~1994
1062794512125589039 ~1994
106283147276336182310 ~1996
1062853078502824579 ~1995
1062866416377198479 ~1995
106287149148802008710 ~1996
1062884998503079939 ~1995
1062896992125793999 ~1994
1062927592125855199 ~1994
Exponent Prime Factor Digits Year
1062953032125906079 ~1994
1062972112125944239 ~1994
1062972312296020189711 ~1999
1062974632125949279 ~1994
1062994432125988879 ~1994
1063006192126012399 ~1994
1063018792126037599 ~1994
1063024616378147679 ~1995
106302787191345016710 ~1996
1063035832126071679 ~1994
1063052392126104799 ~1994
1063086232126172479 ~1994
1063100032126200079 ~1994
1063106512126213039 ~1994
106310747191359344710 ~1996
1063136098505088739 ~1995
1063151032126302079 ~1994
1063157992126315999 ~1994
1063169278505354179 ~1995
1063169392126338799 ~1994
1063172512126345039 ~1994
1063193218505545699 ~1995
1063218232126436479 ~1994
1063247278505978179 ~1995
1063288016379728079 ~1995
2454
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25-05-04