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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
27358667234354717334468712 ~2020
27358828825154717657650312 ~2020
27362299064354724598128712 ~2020
27364482890354728965780712 ~2020
27366658543154733317086312 ~2020
27368903006354737806012712 ~2020
27369684997154739369994312 ~2020
27381113491154762226982312 ~2020
27382983733154765967466312 ~2020
27388175531954776351063912 ~2020
27389709341954779418683912 ~2020
2739350846396793...99047314 2025
27394083241154788166482312 ~2020
27399800981954799601963912 ~2020
2740104021734554...41152715 2023
27402916916354805833832712 ~2020
27405741361154811482722312 ~2020
27406779368354813558736712 ~2020
27415101581954830203163912 ~2020
27415202203154830404406312 ~2020
27420702248354841404496712 ~2020
27422113361954844226723912 ~2020
27422566525154845133050312 ~2020
27428996399954857992799912 ~2020
27432069143954864138287912 ~2020
Exponent Prime Factor Dig. Year
27433515277154867030554312 ~2020
27433640882354867281764712 ~2020
27436505657954873011315912 ~2020
27436522724354873045448712 ~2020
2743864323111322...37390315 2024
27439983031154879966062312 ~2020
27440283722354880567444712 ~2020
27440505230354881010460712 ~2020
27442743223154885486446312 ~2020
2744297607015708...22580914 2023
27443238686354886477372712 ~2020
2744567609699386...25139914 2025
27446355371954892710743912 ~2020
27449193089954898386179912 ~2020
27449586944354899173888712 ~2020
27452011631954904023263912 ~2020
27452863183154905726366312 ~2020
27453818765954907637531912 ~2020
27454062467954908124935912 ~2020
27455045444354910090888712 ~2020
27458686255154917372510312 ~2020
27459832823954919665647912 ~2020
27464664908354929329816712 ~2020
27464891833154929783666312 ~2020
27464907343154929814686312 ~2020
Exponent Prime Factor Dig. Year
27465852245954931704491912 ~2020
27467040307154934080614312 ~2020
27469880633954939761267912 ~2020
27473530838354947061676712 ~2020
27477750083954955500167912 ~2020
27478069985954956139971912 ~2020
2748171849492418...27551314 2024
27481870933154963741866312 ~2020
27485283464354970566928712 ~2020
27485831197154971662394312 ~2020
27486016277954972032555912 ~2020
27486518000354973036000712 ~2020
27491203433954982406867912 ~2020
27491387177954982774355912 ~2020
27493405925954986811851912 ~2020
27493894127954987788255912 ~2020
27494220980354988441960712 ~2020
2749497871572639...56707314 2024
27495226865954990453731912 ~2020
27503478920355006957840712 ~2020
2750493447472640...09571314 2024
27505546657155011093314312 ~2020
27506124637155012249274312 ~2020
27506994473955013988947912 ~2020
2750937697612365...19944714 2024
Exponent Prime Factor Dig. Year
27509423953155018847906312 ~2020
27510569647155021139294312 ~2020
27513217544355026435088712 ~2020
27513335953155026671906312 ~2020
27515230147155030460294312 ~2020
27515886359955031772719912 ~2020
27516232961955032465923912 ~2020
27519372800355038745600712 ~2020
27519765401955039530803912 ~2020
2751993126914403...03056114 2024
27520348724355040697448712 ~2020
27521929615155043859230312 ~2020
2752635106492807...08619914 2024
27527031080355054062160712 ~2020
27527929855155055859710312 ~2020
27530236921155060473842312 ~2020
27532339715955064679431912 ~2020
27533737709955067475419912 ~2020
2753419538819636...85835114 2024
27538687634355077375268712 ~2020
27539213077155078426154312 ~2020
27541312844355082625688712 ~2020
27547352129955094704259912 ~2020
27548042527155096085054312 ~2020
27550487321955100974643912 ~2020
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25-06-29