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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
1100696351220139270310 ~2002
1100701799220140359910 ~2002
1100708183220141636710 ~2002
1100805143220161028710 ~2002
11008503431100850343111 ~2003
1100953957660572374310 ~2003
11009680815284646788911 ~2005
1100971499220194299910 ~2002
1100974151220194830310 ~2002
1101008063220201612710 ~2002
1101014459220202891910 ~2002
1101026483220205296710 ~2002
1101054299220210859910 ~2002
1101072443220214488710 ~2002
1101096131220219226310 ~2002
1101099479880879583310 ~2003
1101135023220227004710 ~2002
1101154913660692947910 ~2003
1101159131220231826310 ~2002
1101214451220242890310 ~2002
11012404631101240463111 ~2003
1101258461660755076710 ~2003
1101261779220252355910 ~2002
1101268631220253726310 ~2002
1101319873660791923910 ~2003
Exponent Prime Factor Digits Year
11013318433744528266311 ~2005
1101342241660805344710 ~2003
1101349391220269878310 ~2002
1101350231220270046310 ~2002
1101383291220276658310 ~2002
1101385679220277135910 ~2002
1101392291220278458310 ~2002
1101490139220298027910 ~2002
11015063831101506383111 ~2003
1101576023220315204710 ~2002
1101579959220315991910 ~2002
11015829911101582991111 ~2003
1101622163220324432710 ~2002
1101641003220328200710 ~2002
1101672179220334435910 ~2002
1101706631220341326310 ~2002
1101719713661031827910 ~2003
1101786577661071946310 ~2003
1101793019220358603910 ~2002
1101853271220370654310 ~2002
1101865571220373114310 ~2002
1101905963220381192710 ~2002
1101907991220381598310 ~2002
1101928889881543111310 ~2003
1101948311220389662310 ~2002
Exponent Prime Factor Digits Year
1101960551220392110310 ~2002
1101984371220396874310 ~2002
1102034963220406992710 ~2002
1102091519220418303910 ~2002
11020967831102096783111 ~2003
11021005511102100551111 ~2003
1102150559220430111910 ~2002
1102189811220437962310 ~2002
1102220783220444156710 ~2002
1102248359220449671910 ~2002
1102261271220452254310 ~2002
11022714191102271419111 ~2003
1102274903220454980710 ~2002
1102287133661372279910 ~2003
11022890332645493679311 ~2004
1102296731220459346310 ~2002
11023065071102306507111 ~2003
1102342331220468466310 ~2002
1102359311220471862310 ~2002
1102404551881923640910 ~2003
1102503683220500736710 ~2002
11025476531764076244911 ~2004
1102548971220509794310 ~2002
1102550549882040439310 ~2003
1102553423220510684710 ~2002
Exponent Prime Factor Digits Year
1102560311220512062310 ~2002
1102568171220513634310 ~2002
1102593059220518611910 ~2002
1102599623220519924710 ~2002
1102601303220520260710 ~2002
1102616951220523390310 ~2002
1102634699220526939910 ~2002
1102645283220529056710 ~2002
1102735691220547138310 ~2002
1102744931220548986310 ~2002
1102761683220552336710 ~2002
1102779101661667460710 ~2003
11027805071102780507111 ~2003
11027826478822261176111 ~2006
1102829099220565819910 ~2002
1102831211220566242310 ~2002
1102848143220569628710 ~2002
1102859843220571968710 ~2002
1102879619220575923910 ~2002
1102913291220582658310 ~2002
1102916819220583363910 ~2002
11030216171764834587311 ~2004
1103094959882475967310 ~2003
1103106239220621247910 ~2002
1103114843220622968710 ~2002
3524
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25-05-04