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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
1074160343214832068710 ~2002
1074160931214832186310 ~2002
1074170879859336703310 ~2003
1074183401644510040710 ~2003
1074212819214842563910 ~2002
1074247469859397975310 ~2003
1074249443214849888710 ~2002
1074252653644551591910 ~2003
1074304277644582566310 ~2003
1074320939214864187910 ~2002
1074334511214866902310 ~2002
1074338411214867682310 ~2002
10743519975156889585711 ~2005
1074393011214878602310 ~2002
10744779532578747087311 ~2004
1074499117644699470310 ~2003
10745554971504377695911 ~2004
1074568991214913798310 ~2002
1074571703214914340710 ~2002
1074641531214928306310 ~2002
1074656041644793624710 ~2003
1074657443214931488710 ~2002
1074679943214935988710 ~2002
1074682033644809219910 ~2003
1074717613644830567910 ~2003
Exponent Prime Factor Digits Year
1074721751214944350310 ~2002
10747280216663313730311 ~2005
1074731761644839056710 ~2003
1074735251859788200910 ~2003
1074754697859803757710 ~2003
1074805079214961015910 ~2002
1074871139214974227910 ~2002
1074878351214975670310 ~2002
10748929372579743048911 ~2004
1074928979214985795910 ~2002
10749698711934945767911 ~2004
1074999671214999934310 ~2002
1075021151215004230310 ~2002
1075068971860055176910 ~2003
1075097591215019518310 ~2002
1075195501645117300710 ~2003
1075206541645123924710 ~2003
1075206793645124075910 ~2003
10752074333440663785711 ~2004
1075221131215044226310 ~2002
1075222751215044550310 ~2002
1075224659215044931910 ~2002
1075232003215046400710 ~2002
10752620774301048308111 ~2005
1075346711215069342310 ~2002
Exponent Prime Factor Digits Year
1075347011215069402310 ~2002
1075354919215070983910 ~2002
1075358237645214942310 ~2003
1075418651215083730310 ~2002
1075448723215089744710 ~2002
1075485973645291583910 ~2003
1075559363215111872710 ~2002
1075625543215125108710 ~2002
1075643351215128670310 ~2002
1075677131215135426310 ~2002
1075683419215136683910 ~2002
1075684199215136839910 ~2002
1075689479215137895910 ~2002
1075693001860554400910 ~2003
1075716311215143262310 ~2002
1075772531215154506310 ~2002
1075797059215159411910 ~2002
1075841831215168366310 ~2002
1075847879215169575910 ~2002
1075882739215176547910 ~2002
10758864112797304668711 ~2004
1075899421645539652710 ~2003
1075912823215182564710 ~2002
1075955879215191175910 ~2002
1075969859215193971910 ~2002
Exponent Prime Factor Digits Year
1076085119215217023910 ~2002
1076114357645668614310 ~2003
1076152943215230588710 ~2002
10761729072582814976911 ~2004
1076212811215242562310 ~2002
1076232389860985911310 ~2003
1076241251215248250310 ~2002
1076247899215249579910 ~2002
1076270339215254067910 ~2002
1076284571215256914310 ~2002
1076320871861056696910 ~2003
1076326379215265275910 ~2002
1076331059215266211910 ~2002
1076340803215268160710 ~2002
1076342363215268472710 ~2002
1076358191215271638310 ~2002
1076365583215273116710 ~2002
1076367263215273452710 ~2002
1076388671215277734310 ~2002
1076391131215278226310 ~2002
1076400239215280047910 ~2002
1076464897645878938310 ~2003
107647458714640054383312 ~2006
1076560679215312135910 ~2002
1076570459215314091910 ~2002
3611
GIMPS The Prime Pages FactorDb.com
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25-07-20