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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
1094672512189345039 ~1994
109469623459772416710 ~1997
1094755192189510399 ~1994
1094755432189510879 ~1994
1094756032189512079 ~1994
1094793478758347779 ~1995
1094799112189598239 ~1994
109480277153272387910 ~1996
1094806432189612879 ~1994
109483457262760296910 ~1996
1094847592189695199 ~1994
109489559350366588910 ~1997
1094902192189804399 ~1994
1094911912189823839 ~1994
1095013912190027839 ~1994
1095040192190080399 ~1994
109509817525647121710 ~1997
1095140392190280799 ~1994
1095161398761291139 ~1995
1095161632190323279 ~1994
1095166078761328579 ~1995
1095181378761450979 ~1995
1095185336571111999 ~1995
1095186112190372239 ~1994
1095195616571173679 ~1995
Exponent Prime Factor Digits Year
1095210112190420239 ~1994
109521569153330196710 ~1996
109521931109521931110 ~1995
1095222232190444479 ~1994
1095224992190449999 ~1994
109522613153331658310 ~1996
1095228178761825379 ~1995
1095235912190471839 ~1994
109525903109525903110 ~1995
1095285712190571439 ~1994
1095315112190630239 ~1994
1095348232190696479 ~1994
1095352432190704879 ~1994
1095386992190773999 ~1994
1095392632190785279 ~1994
1095411712190823439 ~1994
1095418912190837839 ~1994
109544609153362452710 ~1996
1095498712190997439 ~1994
1095522112191044239 ~1994
1095530512191061039 ~1994
1095531776573190639 ~1995
109555027109555027110 ~1995
1095562671862456539111 ~1999
1095574912191149839 ~1994
Exponent Prime Factor Digits Year
1095589576573537439 ~1995
1095603832191207679 ~1994
109562867262950880910 ~1996
1095649792191299599 ~1994
1095663416573980479 ~1995
1095671512191343039 ~1994
1095675712191351439 ~1994
1095703432191406879 ~1994
1095709312191418639 ~1994
109574467438297868110 ~1997
1095758992191517999 ~1994
1095776032191552079 ~1994
1095825232191650479 ~1994
1095844792191689599 ~1994
1095855832191711679 ~1994
1095875392191750799 ~1994
1095884818767078499 ~1995
1095901792191803599 ~1994
1095987712191975439 ~1994
109599367109599367110 ~1995
109600331197280595910 ~1996
1096019512192039039 ~1994
1096025992192051999 ~1994
1096050712192101439 ~1994
109606843109606843110 ~1995
Exponent Prime Factor Digits Year
1096072736576436399 ~1995
1096099192192198399 ~1994
109611181241144598310 ~1996
109613237942673838310 ~1998
1096132912192265839 ~1994
1096140232192280479 ~1994
1096143712192287439 ~1994
1096165792192331599 ~1994
1096184512192369039 ~1994
109620583175392932910 ~1996
1096249192192498399 ~1994
1096250512192501039 ~1994
1096305832192611679 ~1994
109631671175410673710 ~1996
1096331032192662079 ~1994
1096350416578102479 ~1995
1096361392192722799 ~1994
1096388776578332639 ~1995
1096401592192803199 ~1994
1096407112192814239 ~1994
1096425232192850479 ~1994
1096430032192860079 ~1994
1096499776578998639 ~1995
1096510216579061279 ~1995
1096537018772296099 ~1995
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25-05-04