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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
2826034031865182459911 ~2001
2826065395652130799 ~1997
282617927226094341710 ~1998
2826182995652365999 ~1997
2826229795652459599 ~1997
2826430435652860879 ~1997
2826520915653041839 ~1997
282662537169597522310 ~1998
282672281169603368710 ~1998
2826731035653462079 ~1997
2826832795653665599 ~1997
282683473169610083910 ~1998
2827043515654087039 ~1997
2827124035654248079 ~1997
282712453169627471910 ~1998
282714331282714331110 ~1999
282719461169631676710 ~1998
2827244395654488799 ~1997
2827326235654652479 ~1997
282738397169643038310 ~1998
2827389835654779679 ~1997
2827415515654831039 ~1997
2827423315654846639 ~1997
282744653169646791910 ~1998
282766901169660140710 ~1998
Exponent Prime Factor Digits Year
2827843195655686399 ~1997
2827873435655746879 ~1997
2827900315655800639 ~1997
282792593395909630310 ~1999
2828018035656036079 ~1997
282807221169684332710 ~1998
282815881169689528710 ~1998
282817949226254359310 ~1998
282822097169693258310 ~1998
2828234515656469039 ~1997
282824821169694892710 ~1998
2828349715656699439 ~1997
2828363035656726079 ~1997
282837539226270031310 ~1998
2828432515656865039 ~1997
2828462995656925999 ~1997
2828479315656958639 ~1997
2828522035657044079 ~1997
282852233395993126310 ~1999
2828665795657331599 ~1997
2828702515657405039 ~1997
2828789696279913111911 ~2002
2828989331131595732111 ~2000
2829104035658208079 ~1997
2829261835658523679 ~1997
Exponent Prime Factor Digits Year
282930721169758432710 ~1998
282931339679035213710 ~2000
2829336595658673199 ~1997
2829482515658965039 ~1997
282955601169773360710 ~1998
2829587515659175039 ~1997
282961697169777018310 ~1998
282961997169777198310 ~1998
2829642115659284239 ~1997
2829794515659589039 ~1997
2829868315659736639 ~1997
2829870595659741199 ~1997
282989657848968971110 ~2000
282994447282994447110 ~1999
2829957595659915199 ~1997
2829998635659997279 ~1997
2830001035660002079 ~1997
2830117195660234399 ~1997
2830273315660546639 ~1997
2830307995660615999 ~1997
2830328035660656079 ~1997
2830337635660675279 ~1997
2830372315660744639 ~1997
2830452472547407223111 ~2001
2830585195661170399 ~1997
Exponent Prime Factor Digits Year
2830648195661296399 ~1997
2830653835661307679 ~1997
283085437849256311110 ~2000
2830919995661839999 ~1997
2830947115661894239 ~1997
2831001595662003199 ~1997
2831171515662343039 ~1997
283135417169881250310 ~1998
2831407195662814399 ~1997
2831422315662844639 ~1997
283149397169889638310 ~1998
2831615531812233939311 ~2001
2831750035663500079 ~1997
2831822395663644799 ~1997
2832115435664230879 ~1997
2832173035664346079 ~1997
2832368395664736799 ~1997
2832479831189641528711 ~2000
283254401169952640710 ~1998
2832555595665111199 ~1997
283277497169966498310 ~1998
2832823195665646399 ~1997
2832851995665703999 ~1997
283296413396614978310 ~1999
283300553169980331910 ~1998
2923
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25-04-20