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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
1093535992187071999 ~1994
1093591976561551839 ~1995
1093592512187185039 ~1994
1093611832187223679 ~1994
109362587546812935110 ~1997
1093632232187264479 ~1994
109363651524945524910 ~1997
1093642192187284399 ~1994
1093652512187305039 ~1994
1093680232187360479 ~1994
1093749112187498239 ~1994
109377689153128764710 ~1996
1093788832187577679 ~1994
109381747109381747110 ~1996
1093839712187679439 ~1994
1093845712187691439 ~1994
1093861912187723839 ~1994
1093867312187734639 ~1994
109387723175020356910 ~1996
1093884592187769199 ~1994
1093886416563318479 ~1995
1093921192187842399 ~1994
109394093153151730310 ~1996
1093944298751554339 ~1995
1093945312187890639 ~1994
Exponent Prime Factor Digits Year
1093945576563673439 ~1995
1093952392187904799 ~1994
1093954918751639299 ~1995
1093974898751799139 ~1995
1094032912188065839 ~1994
1094037736564226399 ~1995
1094039992188079999 ~1994
109404167262570000910 ~1996
1094054032188108079 ~1994
1094071432188142879 ~1994
1094099392188198799 ~1994
1094105992188211999 ~1994
1094113432188226879 ~1994
109419799109419799110 ~1996
1094250592188501199 ~1994
1094264032188528079 ~1994
1094265112188530239 ~1994
1094271592188543199 ~1994
1094271832188543679 ~1994
1094341312188682639 ~1994
1094349592188699199 ~1994
1094354992188709999 ~1994
1094370112188740239 ~1994
1094383192188766399 ~1994
1094424776566548639 ~1995
Exponent Prime Factor Digits Year
1094471416566828479 ~1995
1094474632188949279 ~1994
1094476018755808099 ~1995
1094488192188976399 ~1994
1094500271050720259311 ~1998
1094506376567038239 ~1995
1094511832189023679 ~1994
1094513392189026799 ~1994
1094550112189100239 ~1994
1094551792189103599 ~1994
109455343109455343110 ~1996
109455499109455499110 ~1996
1094607592189215199 ~1994
109462879437851516110 ~1997
1094672512189345039 ~1994
109469623459772416710 ~1997
1094755192189510399 ~1994
1094755432189510879 ~1994
1094756032189512079 ~1994
1094793478758347779 ~1995
1094799112189598239 ~1994
109480277153272387910 ~1996
1094806432189612879 ~1994
109483457262760296910 ~1996
1094843392189686799 ~1994
Exponent Prime Factor Digits Year
1094847592189695199 ~1994
109489559350366588910 ~1997
1094902192189804399 ~1994
1094905616569433679 ~1995
1094911912189823839 ~1994
1094917792189835599 ~1994
1095013912190027839 ~1994
1095020512190041039 ~1994
1095040192190080399 ~1994
109509817525647121710 ~1997
1095140392190280799 ~1994
1095149632190299279 ~1994
1095161398761291139 ~1995
1095161632190323279 ~1994
1095166078761328579 ~1995
1095181378761450979 ~1995
1095185336571111999 ~1995
1095186112190372239 ~1994
1095195616571173679 ~1995
1095210112190420239 ~1994
109521569153330196710 ~1996
109521931109521931110 ~1996
1095222232190444479 ~1994
1095224992190449999 ~1994
109522613153331658310 ~1996
2757
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26-05-10