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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 Dig. Year
5818279423111636558846312 ~2015
5818372049911636744099912 ~2015
5818406276311636812552712 ~2015
5818454047111636908094312 ~2015
5818620902311637241804712 ~2015
5818743905911637487811912 ~2015
5819807102311639614204712 ~2015
5819884123111639768246312 ~2015
5820383723911640767447912 ~2015
5820407269111640814538312 ~2015
5820497495911640994991912 ~2015
5820514442311641028884712 ~2015
5820698663911641397327912 ~2015
5820967633111641935266312 ~2015
5821243219746569945757712 ~2017
5821376083334928256499912 ~2016
5821697040134930182240712 ~2016
5821775091734930650550312 ~2016
5821835282311643670564712 ~2015
5822616236311645232472712 ~2015
5822729065734936374394312 ~2016
5823115454311646230908712 ~2015
5823225115111646450230312 ~2015
5823434449111646868898312 ~2015
5823769358311647538716712 ~2015
Exponent Prime Factor Dig. Year
5823792578311647585156712 ~2015
5823945846758239458467112 ~2017
5824899350311649798700712 ~2015
5824929487111649858974312 ~2015
5824965296946599722375312 ~2017
5825062029734950372178312 ~2016
5825216227111650432454312 ~2015
5825888521111651777042312 ~2015
5825904791911651809583912 ~2015
5826290489334957742935912 ~2016
5826423097958264230979112 ~2017
5826632239111653264478312 ~2015
5827461320311654922640712 ~2015
5827607840981586509772712 ~2017
5827635992311655271984712 ~2015
5827870775911655741551912 ~2015
5827985900311655971800712 ~2015
5828004655111656009310312 ~2015
5828190809911656381619912 ~2015
5828762831911657525663912 ~2015
5828785880311657571760712 ~2015
5828889110311657778220712 ~2015
5829067565911658135131912 ~2015
5829245141911658490283912 ~2015
5829315591734975893550312 ~2016
Exponent Prime Factor Dig. Year
5829531004134977186024712 ~2016
5829609517111659219034312 ~2015
5829712124311659424248712 ~2015
5829889483111659778966312 ~2015
5830081039111660162078312 ~2015
5830086989911660173979912 ~2015
5830106947111660213894312 ~2015
5830143325146641146600912 ~2017
5831189933911662379867912 ~2015
5831802499334990814995912 ~2016
5832143042311664286084712 ~2015
5832371221111664742442312 ~2015
5832670729111665341458312 ~2015
5832772957111665545914312 ~2015
5833180610311666361220712 ~2015
5833408657111666817314312 ~2015
5833506313111667012626312 ~2015
5833522167735001133006312 ~2016
5833635667111667271334312 ~2015
5833685681946669485455312 ~2017
5833797761911667595523912 ~2015
5833959230311667918460712 ~2015
5834029355335004176131912 ~2016
5834050727335004304363912 ~2016
5834102387911668204775912 ~2015
Exponent Prime Factor Dig. Year
5834146571911668293143912 ~2015
5834167519111668335038312 ~2015
5834471261911668942523912 ~2015
5834482663781682757291912 ~2017
5834570618311669141236712 ~2015
5834986963735009921782312 ~2016
5835303919735011823518312 ~2016
5835725348311671450696712 ~2015
583620764178879...60823915 2025
5836594259911673188519912 ~2015
5836870520311673741040712 ~2015
5837145671911674291343912 ~2015
5837257769911674515539912 ~2015
5837475494311674950988712 ~2015
5837629016311675258032712 ~2015
5837681027911675362055912 ~2015
5838039482311676078964712 ~2015
5838247069111676494138312 ~2015
5838316627746706533021712 ~2017
5838428743111676857486312 ~2015
5838684979335032109875912 ~2016
5839026252135034157512712 ~2016
5839148528311678297056712 ~2015
5839348499335036090995912 ~2016
5839461212311678922424712 ~2015
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26-03-29