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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
1167060539233412107910 ~2002
1167095711233419142310 ~2002
1167129863233425972710 ~2002
1167173159233434631910 ~2002
1167177131233435426310 ~2002
1167226199233445239910 ~2002
1167226331233445266310 ~2002
1167282023233456404710 ~2002
1167286697700372018310 ~2003
116732011714007841404112 ~2006
1167322991233464598310 ~2002
1167347123233469424710 ~2002
1167347999233469599910 ~2002
1167390491233478098310 ~2002
1167395483233479096710 ~2002
1167408743233481748710 ~2002
11674354272801845024911 ~2004
1167463679233492735910 ~2002
1167468581700481148710 ~2003
1167492071233498414310 ~2002
1167498803233499760710 ~2002
1167518531233503706310 ~2002
1167543877700526326310 ~2003
1167571487934057189710 ~2003
1167577871233515574310 ~2002
Exponent Prime Factor Digits Year
1167625213700575127910 ~2003
1167642323233528464710 ~2002
1167693539233538707910 ~2002
116769810110275743288912 ~2006
1167726743233545348710 ~2002
1167728099233545619910 ~2002
11677303133503190939111 ~2005
1167744953700646971910 ~2003
1167814379934251503310 ~2003
1167836459233567291910 ~2002
1167879893700727935910 ~2003
1167952403233590480710 ~2002
1167968519233593703910 ~2002
1167971137700782682310 ~2003
1167981911233596382310 ~2002
1168015811233603162310 ~2002
1168026971233605394310 ~2002
1168030991233606198310 ~2002
1168042703233608540710 ~2002
1168170599233634119910 ~2002
1168204463233640892710 ~2002
1168207451233641490310 ~2002
1168207679233641535910 ~2002
1168240343233648068710 ~2002
1168305371233661074310 ~2002
Exponent Prime Factor Digits Year
1168373797701024278310 ~2003
1168423163233684632710 ~2002
1168449143233689828710 ~2002
1168471511934777208910 ~2003
1168488263233697652710 ~2002
1168547279233709455910 ~2002
1168619093701171455910 ~2003
1168635841701181504710 ~2003
1168649123233729824710 ~2002
1168666391233733278310 ~2002
1168676219233735243910 ~2002
1168704983233740996710 ~2002
1168735861701241516710 ~2003
11687591592805021981711 ~2004
1168770371233754074310 ~2002
11687811475843905735111 ~2005
1168814711233762942310 ~2002
1168825181701295108710 ~2003
1168901843233780368710 ~2002
11689148213740527427311 ~2005
1168931957701359174310 ~2003
1168937111233787422310 ~2002
1169012549935210039310 ~2003
1169019359233803871910 ~2002
1169078591233815718310 ~2002
Exponent Prime Factor Digits Year
11691450371870632059311 ~2004
1169185679233837135910 ~2002
1169220881701532528710 ~2003
1169239751233847950310 ~2002
1169245079233849015910 ~2002
1169246783233849356710 ~2002
1169252939233850587910 ~2002
11692550476781679272711 ~2005
1169262551233852510310 ~2002
1169300711233860142310 ~2002
1169309411233861882310 ~2002
1169342039233868407910 ~2002
1169375699233875139910 ~2002
11693758991169375899111 ~2004
1169426171233885234310 ~2002
1169477273701686363910 ~2003
1169487251233897450310 ~2002
1169520791233904158310 ~2002
1169574239233914847910 ~2002
1169605271233921054310 ~2002
1169628773701777263910 ~2003
1169671259233934251910 ~2002
1169689511233937902310 ~2002
1169701163233940232710 ~2002
1169744657701846794310 ~2003
3865
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26-01-11