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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
581590937348954562310 ~2001
581591603116318320710 ~1999
581598623116319724710 ~1999
581623403116324680710 ~1999
581632871116326574310 ~1999
581634047465307237710 ~2001
581635811116327162310 ~1999
581640623116328124710 ~1999
581649371116329874310 ~1999
581661967581661967110 ~2001
581668259116333651910 ~2000
581670263116334052710 ~2000
581680691116336138310 ~2000
581682119116336423910 ~2000
581684171116336834310 ~2000
581691419116338283910 ~2000
581723903116344780710 ~2000
581725871116345174310 ~2000
581729591116345918310 ~2000
5817343271396162384911 ~2002
581735153349041091910 ~2001
581758871116351774310 ~2000
581782031116356406310 ~2000
581782871116356574310 ~2000
581788643116357728710 ~2000
Exponent Prime Factor Digits Year
5818313115585580585711 ~2004
581846399116369279910 ~2000
581855003116371000710 ~2000
581855237465484189710 ~2001
581905403116381080710 ~2000
581913407465530725710 ~2001
581942303116388460710 ~2000
581957723116391544710 ~2000
581958791116391758310 ~2000
581978219116395643910 ~2000
5819834591396760301711 ~2002
581989091116397818310 ~2000
581993843116398768710 ~2000
582057491116411498310 ~2000
582068111116413622310 ~2000
582075787582075787110 ~2001
582082103116416420710 ~2000
582085139116417027910 ~2000
582085571116417114310 ~2000
582101843116420368710 ~2000
582125783116425156710 ~2000
582166001349299600710 ~2001
582173363116434672710 ~2000
582176453349305871910 ~2001
582182057465745645710 ~2001
Exponent Prime Factor Digits Year
582210151582210151110 ~2001
582222551116444510310 ~2000
582223511116444702310 ~2000
582225689465780551310 ~2001
582232331116446466310 ~2000
582237011116447402310 ~2000
582240397349344238310 ~2001
582258191116451638310 ~2000
5822698133260710952911 ~2003
582273311116454662310 ~2000
582283931116456786310 ~2000
582289283116457856710 ~2000
582312371116462474310 ~2000
582313031116462606310 ~2000
582317819116463563910 ~2000
582325559116465111910 ~2000
582353099116470619910 ~2000
582356057349413634310 ~2001
5823637211747091163111 ~2002
582369191116473838310 ~2000
582375461349425276710 ~2001
5823789771397709544911 ~2002
582407473349444483910 ~2001
582408989815372584710 ~2002
582458483116491696710 ~2000
Exponent Prime Factor Digits Year
582470311582470311110 ~2001
582484649465987719310 ~2001
582492731116498546310 ~2000
582506363116501272710 ~2000
582522599116504519910 ~2000
582534791116506958310 ~2000
5825429512912714755111 ~2003
582559343116511868710 ~2000
582568691116513738310 ~2000
582571751116514350310 ~2000
582576023116515204710 ~2000
582594923116518984710 ~2000
582597143116519428710 ~2000
5826146631514798123911 ~2002
582624179466099343310 ~2001
582629171116525834310 ~2000
582644203582644203110 ~2001
582658033349594819910 ~2001
5826627471514923142311 ~2002
582680957349608574310 ~2001
582697163116539432710 ~2000
582710279116542055910 ~2000
582712633349627579910 ~2001
582740423116548084710 ~2000
582750071116550014310 ~2000
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26-09-27