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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
23382233036346764466072712 ~2020
23384213059146768426118312 ~2020
23390106350346780212700712 ~2020
23390402558346780805116712 ~2020
23390884835946781769671912 ~2020
23390894594346781789188712 ~2020
2339317621998982...68441714 2023
23393473025946786946051912 ~2020
23394798847146789597694312 ~2020
23395273543146790547086312 ~2020
23395583239146791166478312 ~2020
23395608019146791216038312 ~2020
2339564891393977...15363114 2024
23395811237946791622475912 ~2020
23396310883146792621766312 ~2020
23397836951946795673903912 ~2020
23397843452346795686904712 ~2020
23400678698346801357396712 ~2020
23402487269946804974539912 ~2020
23403872569146807745138312 ~2020
23404535875146809071750312 ~2020
23405301925146810603850312 ~2020
2340579312978379...40432714 2025
23406912629946813825259912 ~2020
2340716816212097...73241715 2025
Exponent Prime Factor Dig. Year
23407980947946815961895912 ~2020
23407989299946815978599912 ~2020
23409104897946818209795912 ~2020
23409534236346819068472712 ~2020
23409791816346819583632712 ~2020
23410585934346821171868712 ~2020
23410969832346821939664712 ~2020
23412218257146824436514312 ~2020
23412896633946825793267912 ~2020
23414334413946828668827912 ~2020
23418957116346837914232712 ~2020
23421724739946843449479912 ~2020
23422949779146845899558312 ~2020
23425961723946851923447912 ~2020
23428441531146856883062312 ~2020
23429874157146859748314312 ~2020
23430211502346860423004712 ~2020
23430716858346861433716712 ~2020
23431674092346863348184712 ~2020
23432184697146864369394312 ~2020
23433501193146867002386312 ~2020
23437360448346874720896712 ~2020
23437400009946874800019912 ~2020
23438127164346876254328712 ~2020
2344186803173516...04755114 2024
Exponent Prime Factor Dig. Year
23443618807146887237614312 ~2020
23446067894346892135788712 ~2020
23446782752346893565504712 ~2020
23447566447146895132894312 ~2020
23449354159146898708318312 ~2020
23450770567146901541134312 ~2020
23451208445946902416891912 ~2020
23453003597946906007195912 ~2020
23454318410346908636820712 ~2020
2345447376712779...40135116 2025
23454496253946908992507912 ~2020
23454600074346909200148712 ~2020
23454677300346909354600712 ~2020
23454932527146909865054312 ~2020
23456623244346913246488712 ~2020
2345711454491083...19743915 2023
2345891974396990...83682314 2025
23459577074346919154148712 ~2020
23462360441946924720883912 ~2020
23462726977146925453954312 ~2020
23463709795146927419590312 ~2020
23463734489946927468979912 ~2020
23463800690346927601380712 ~2020
23465791699146931583398312 ~2020
23468335225146936670450312 ~2020
Exponent Prime Factor Dig. Year
23468760191946937520383912 ~2020
23469231686346938463372712 ~2020
23469846278346939692556712 ~2020
23472556850346945113700712 ~2020
23474680075146949360150312 ~2020
23474931254346949862508712 ~2020
23476223443146952446886312 ~2020
23476266049146952532098312 ~2020
23479678826346959357652712 ~2020
2347998151491197...72599115 2024
2348090584797748...29807114 2025
23481522847146963045694312 ~2020
2348159890871676...20811915 2023
23482430198346964860396712 ~2020
2348259422335964...32718314 2023
2348260360692066...17407314 2025
23484298238346968596476712 ~2020
23485437824346970875648712 ~2020
23486501090346973002180712 ~2020
23488326152346976652304712 ~2020
23489308669146978617338312 ~2020
23489984545146979969090312 ~2020
23490778541946981557083912 ~2020
23491964287146983928574312 ~2020
23493047843946986095687912 ~2020
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