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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
1165253776991522639 ~1995
1165259992330519999 ~1994
116528063489417864710 ~1997
1165293832330587679 ~1994
1165310992330621999 ~1994
1165312312330624639 ~1994
1165323592330647199 ~1994
1165364632330729279 ~1994
1165388392330776799 ~1994
116538979116538979110 ~1996
1165435792330871599 ~1994
1165439576992637439 ~1995
1165504912331009839 ~1994
1165525192331050399 ~1994
1165577392331154799 ~1994
1165663432331326879 ~1994
116566531116566531110 ~1996
1165683832331367679 ~1994
1165685032331370079 ~1994
116569913163197878310 ~1996
116570593186512948910 ~1996
116575859489618607910 ~1997
1165769632331539279 ~1994
1165782232331564479 ~1994
1165800592331601199 ~1994
Exponent Prime Factor Digits Year
116581867116581867110 ~1996
1165821112331642239 ~1994
1165851232331702479 ~1994
1165886994197193164111 ~2000
1165919032331838079 ~1994
1165924679327397379 ~1995
1165932832331865679 ~1994
1165939792331879599 ~1994
1165950232331900479 ~1994
1165964576995787439 ~1995
1165991392331982799 ~1994
1165993912331987839 ~1994
1166007232332014479 ~1994
1166012032332024079 ~1994
116602261466409044110 ~1997
1166068792332137599 ~1994
1166123512332247039 ~1994
1166132699329061539 ~1995
1166153632332307279 ~1994
1166170192332340399 ~1994
1166196232332392479 ~1994
1166200792332401599 ~1994
1166203192332406399 ~1994
1166264632332529279 ~1994
1166284432332568879 ~1994
Exponent Prime Factor Digits Year
1166287312332574639 ~1994
1166317432332634879 ~1994
1166324576997947439 ~1995
116633813163287338310 ~1996
1166349232332698479 ~1994
1166372032332744079 ~1994
1166372992332745999 ~1994
1166389432332778879 ~1994
1166413192332826399 ~1994
1166415712332831439 ~1994
1166420336998521999 ~1995
1166449019331592099 ~1995
1166450992332901999 ~1994
1166461192332922399 ~1994
1166509499332075939 ~1995
1166511592333023199 ~1994
1166532616999195679 ~1995
116658781186654049710 ~1996
1166602136999612799 ~1995
1166674432333348879 ~1994
1166691537000149199 ~1995
116671657280011976910 ~1997
1166723417000340479 ~1995
116673679560033659310 ~1997
1166797937000787599 ~1995
Exponent Prime Factor Digits Year
116681503116681503110 ~1996
116684203186694724910 ~1996
1166842312333684639 ~1994
1166866792333733599 ~1994
1166911432333822879 ~1994
1166928832333857679 ~1994
1166931232333862479 ~1994
1166931737001590399 ~1995
116695009280068021710 ~1997
1166969992333939999 ~1994
1166978032333956079 ~1994
1167004577002027439 ~1995
1167017512334035039 ~1994
1167017577002105439 ~1995
1167053217002319279 ~1995
1167058192334116399 ~1994
1167068937002413599 ~1995
1167075232334150479 ~1994
1167094799336758339 ~1995
1167144592334289199 ~1994
1167161992334323999 ~1994
1167172977003037839 ~1995
1167185512334371039 ~1994
1167189712334379439 ~1994
1167284217003705279 ~1995
2558
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25-07-13