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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
17083558491366684679311 ~2005
1708413299341682659910 ~2003
17084375171025062510311 ~2004
1708444931341688986310 ~2003
1708511699341702339910 ~2003
17085305691366824455311 ~2005
17085396971025123818311 ~2004
1708698539341739707910 ~2003
1708706459341741291910 ~2003
1708787183341757436710 ~2003
1708793279341758655910 ~2003
1708803683341760736710 ~2003
17088264531025295871911 ~2004
1708856543341771308710 ~2003
17088766931025326015911 ~2004
1708886339341777267910 ~2003
1708906799341781359910 ~2003
17089417371025365042311 ~2004
17090483811367238704911 ~2005
1709084879341816975910 ~2003
1709122799341824559910 ~2003
1709139143341827828710 ~2003
1709161271341832254310 ~2003
17092201731025532103911 ~2004
1709257463341851492710 ~2003
Exponent Prime Factor Digits Year
1709292779341858555910 ~2003
1709318879341863775910 ~2003
1709342399341868479910 ~2003
1709480039341896007910 ~2003
1709506091341901218310 ~2003
1709514791341902958310 ~2003
1709517539341903507910 ~2003
1709531003341906200710 ~2003
17095520038547760015111 ~2007
170958936112309043399312 ~2007
17095970335128791099111 ~2006
170961334112309216055312 ~2007
1709656703341931340710 ~2003
1709669771341933954310 ~2003
1709698379341939675910 ~2003
17097637931025858275911 ~2004
1709770763341954152710 ~2003
1709897363341979472710 ~2003
1709960111341992022310 ~2003
17099619771367969581711 ~2005
17100480317182201730311 ~2006
17100686234104164695311 ~2006
1710100079342020015910 ~2003
17101464411368117152911 ~2005
1710147143342029428710 ~2003
Exponent Prime Factor Digits Year
1710261263342052252710 ~2003
1710327803342065560710 ~2003
1710370043342074008710 ~2003
1710430583342086116710 ~2003
1710498623342099724710 ~2003
1710533711342106742310 ~2003
17105929011368474320911 ~2005
1710630143342126028710 ~2003
1710663863342132772710 ~2003
1710665279342133055910 ~2003
17107626371026457582311 ~2004
17108185739580584008911 ~2007
17108343194106002365711 ~2006
1710848831342169766310 ~2003
17108722574106093416911 ~2006
17109445131026566707911 ~2004
1710969311342193862310 ~2003
17109870171026592210311 ~2004
17110493571368839485711 ~2005
1711066499342213299910 ~2003
1711090259342218051910 ~2003
1711113731342222746310 ~2003
1711113923342222784710 ~2003
171112993316426847356912 ~2007
1711161059342232211910 ~2003
Exponent Prime Factor Digits Year
17112090234449143459911 ~2006
1711281311342256262310 ~2003
1711373819342274763910 ~2003
1711375691342275138310 ~2003
17114016075818765463911 ~2006
17114680915476697891311 ~2006
1711496051342299210310 ~2003
1711514999342302999910 ~2003
1711528883342305776710 ~2003
17116650191711665019111 ~2005
1711720343342344068710 ~2003
1711775771342355154310 ~2003
1711775963342355192710 ~2003
1711873763342374752710 ~2003
1711902743342380548710 ~2003
1711907783342381556710 ~2003
1711937039342387407910 ~2003
1711940663342388132710 ~2003
17119408871711940887111 ~2005
17119745295135923587111 ~2006
1711986179342397235910 ~2003
1711999571342399914310 ~2003
17120491731027229503911 ~2004
1712065991342413198310 ~2003
1712098991342419798310 ~2003
4377
GIMPS The Prime Pages FactorDb.com
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26-09-27