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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
1112936233667761739910 ~2003
1113037151222607430310 ~2002
1113066263222613252710 ~2002
1113087791222617558310 ~2002
1113089723222617944710 ~2002
1113090311222618062310 ~2002
11131303991113130399111 ~2003
1113146291222629258310 ~2002
1113205139222641027910 ~2002
1113226601667935960710 ~2003
1113268823222653764710 ~2002
1113290603222658120710 ~2002
1113303839222660767910 ~2002
1113329999222665999910 ~2002
1113399041668039424710 ~2003
1113408671222681734310 ~2002
11134182911113418291111 ~2003
1113424523222684904710 ~2002
1113442919222688583910 ~2002
1113473279222694655910 ~2002
1113509233668105539910 ~2003
1113539579222707915910 ~2002
1113579361668147616710 ~2003
1113591971222718394310 ~2002
1113636971222727394310 ~2002
Exponent Prime Factor Digits Year
1113640883222728176710 ~2002
1113675587890940469710 ~2003
1113696383222739276710 ~2002
1113733031222746606310 ~2002
1113741749890993399310 ~2003
1113754571222750914310 ~2002
11137599431782015908911 ~2004
1113761101668256660710 ~2003
1113765431222753086310 ~2002
1113778019222755603910 ~2002
1113814739222762947910 ~2002
1113869723222773944710 ~2002
11138705471782192875311 ~2004
1113885313668331187910 ~2003
1113917939222783587910 ~2002
1113923663222784732710 ~2002
1113978083222795616710 ~2002
1113979211222795842310 ~2002
11139860532673566527311 ~2004
1113991937891193549710 ~2003
1114044083222808816710 ~2002
1114046903222809380710 ~2002
1114055231222811046310 ~2002
1114155793668493475910 ~2003
1114168271222833654310 ~2002
Exponent Prime Factor Digits Year
1114234463222846892710 ~2002
1114237343222847468710 ~2002
1114276957668566174310 ~2003
11143099392674343853711 ~2004
11143120511114312051111 ~2003
1114323491222864698310 ~2002
11143355398246082988711 ~2005
1114339631222867926310 ~2002
1114344839222868967910 ~2002
1114360031222872006310 ~2002
1114386503222877300710 ~2002
1114437479222887495910 ~2002
1114494851222898970310 ~2002
1114506839222901367910 ~2002
1114524053668714431910 ~2003
1114556753668734051910 ~2003
1114598759222919751910 ~2002
1114615913668769547910 ~2003
1114662431222932486310 ~2002
1114728551222945710310 ~2002
1114732343222946468710 ~2002
1114756211222951242310 ~2002
1114756943222951388710 ~2002
11147743571783638971311 ~2004
11147836272006610528711 ~2004
Exponent Prime Factor Digits Year
1114789079891831263310 ~2003
1114796093668877655910 ~2003
11148023572675525656911 ~2004
1114871603222974320710 ~2002
1114884371222976874310 ~2002
1114903343222980668710 ~2002
1114972139222994427910 ~2002
1114983323222996664710 ~2002
1115009531223001906310 ~2002
1115011811223002362310 ~2002
1115065859223013171910 ~2002
1115085371223017074310 ~2002
1115111951892089560910 ~2003
1115117819223023563910 ~2002
1115123677669074206310 ~2003
1115137979223027595910 ~2002
1115162663223032532710 ~2002
1115163911223032782310 ~2002
1115207711223041542310 ~2002
1115208683223041736710 ~2002
1115233331223046666310 ~2002
1115257211223051442310 ~2002
1115258099223051619910 ~2002
1115261879223052375910 ~2002
1115296163223059232710 ~2002
3502
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25-04-13