Home Free Reseller Hosting Program, Liquid Plan Builder, Multi-Currency Payments e-mail
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
3257341631107496154311 ~2000
3257357036514714079 ~1997
325736941195442164710 ~1999
3257404196514808399 ~1997
3257497316514994639 ~1997
325760297195456178310 ~1999
3257652596515305199 ~1997
325773827847011950310 ~2000
3257774996515549999 ~1997
3257853596515707199 ~1997
3257917311368325270311 ~2001
3258094436516188879 ~1997
3258119636516239279 ~1997
3258135836516271679 ~1997
3258206396516412799 ~1997
3258258236516516479 ~1997
3258267291042645532911 ~2000
3258303836516607679 ~1997
3258320516516641039 ~1997
325832141260665712910 ~1999
3258369716516739439 ~1997
3258415316516830639 ~1997
3258551996517103999 ~1997
3258873716517747439 ~1997
3258883796517767599 ~1997
Exponent Prime Factor Digits Year
325889891260711912910 ~1999
325896079325896079110 ~1999
325901671325901671110 ~1999
3259040036518080079 ~1997
3259085036518170079 ~1997
3259159796518319599 ~1997
325920677195552406310 ~1999
3259307636518615279 ~1997
3259494116518988239 ~1997
3259544636519089279 ~1997
3259565512607652408111 ~2001
3259764716519529439 ~1997
3259904996519809999 ~1997
3260148836520297679 ~1997
326025127782460304910 ~2000
3260259716520519439 ~1997
3260423516520847039 ~1997
3260428916520857839 ~1997
326043041260834432910 ~1999
3260475836520951679 ~1997
3260550716521101439 ~1997
326055221260844176910 ~1999
3260579396521158799 ~1997
3260742116521484239 ~1997
3260778596521557199 ~1997
Exponent Prime Factor Digits Year
3260797916521595839 ~1997
326116433195669859910 ~1999
326124017195674410310 ~1999
326130733195678439910 ~1999
3261396596522793199 ~1997
326143177195685906310 ~1999
3261452516522905039 ~1997
326169149260935319310 ~1999
3261760436523520879 ~1997
3261770516523541039 ~1997
3261772796523545599 ~1997
3261786236523572479 ~1997
3261917516523835039 ~1997
3261938636523877279 ~1997
3261972116523944239 ~1997
3262035116524070239 ~1997
326209441521935105710 ~2000
326216039587188870310 ~2000
3262177196524354399 ~1997
326219599587195278310 ~2000
3262356836524713679 ~1997
3262496396524992799 ~1997
326251591587252863910 ~2000
3262542234698060811311 ~2002
326257871261006296910 ~1999
Exponent Prime Factor Digits Year
3262625516525251039 ~1997
3262692596525385199 ~1997
3262728116525456239 ~1997
326273593195764155910 ~1999
3262752236525504479 ~1997
3262769636525539279 ~1997
3262790171761906691911 ~2001
3262822796525645599 ~1997
3262901996525803999 ~1997
326290661195774396710 ~1999
3262909316525818639 ~1997
3262978196525956399 ~1997
326302057195781234310 ~1999
3263185436526370879 ~1997
3263219396526438799 ~1997
326326019261060815310 ~1999
326329477195797686310 ~1999
3263391596526783199 ~1997
3263570996527141999 ~1997
326357957195814774310 ~1999
3263616836527233679 ~1997
3263651036527302079 ~1997
3263781596527563199 ~1997
326384447587492004710 ~2000
3264024236528048479 ~1997
2995
GIMPS The Prime Pages FactorDb.com
Home
4.754.097 digits 		e-mail
25-04-28