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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
24452564879948905129759912 ~2020
2445336105671232...72576915 2025
24454281229148908562458312 ~2020
2445566123813668...85715114 2024
24456826037948913652075912 ~2020
24461948225948923896451912 ~2020
24464679751148929359502312 ~2020
24465170726348930341452712 ~2020
24466315055948932630111912 ~2020
24468171811148936343622312 ~2020
24469260457148938520914312 ~2020
24471441407948942882815912 ~2020
2447188925991810...05232714 2024
24472238665148944477330312 ~2020
24475169357948950338715912 ~2020
24475313291948950626583912 ~2020
24475577639948951155279912 ~2020
24478458977948956917955912 ~2020
2448487165311616...29104714 2024
24488456624348976913248712 ~2020
24490744369148981488738312 ~2020
24499269278348998538556712 ~2020
2450252332313577...05172714 2024
24502688492349005376984712 ~2020
24504893978349009787956712 ~2020
Exponent Prime Factor Dig. Year
24506951474349013902948712 ~2020
24507815695149015631390312 ~2020
24511340267949022680535912 ~2020
24511526474349023052948712 ~2020
24513535387149027070774312 ~2020
24514755932349029511864712 ~2020
24516069383949032138767912 ~2020
24516642536349033285072712 ~2020
24517011943149034023886312 ~2020
2452006421579562...44123114 2023
24520338065949040676131912 ~2020
24522551630349045103260712 ~2020
24525132731949050265463912 ~2020
24527333459949054666919912 ~2020
24529957853949059915707912 ~2020
24531799091949063598183912 ~2020
24531906691149063813382312 ~2020
24532227829149064455658312 ~2020
24536580845949073161691912 ~2020
24538067066349076134132712 ~2020
24538462975149076925950312 ~2020
24540435905949080871811912 ~2020
24542679007149085358014312 ~2020
24543041750349086083500712 ~2020
24543551762349087103524712 ~2020
Exponent Prime Factor Dig. Year
24544162481949088324963912 ~2020
24544313423949088626847912 ~2020
24545309063949090618127912 ~2020
2454914744575646...12511114 2024
24549405788349098811576712 ~2020
24550205779149100411558312 ~2020
24550965875949101931751912 ~2020
24552208141149104416282312 ~2020
24553162628349106325256712 ~2020
24554053543149108107086312 ~2020
2455475882272185...52203115 2023
24556224043149112448086312 ~2020
24557134157949114268315912 ~2020
24561092363949122184727912 ~2020
24561575605149123151210312 ~2020
2456187009492161...68351314 2024
24564322481949128644963912 ~2020
24565933295949131866591912 ~2020
24566011922349132023844712 ~2020
24566347916349132695832712 ~2020
24566381917149132763834312 ~2020
24566864948349133729896712 ~2020
24567756683949135513367912 ~2020
2456826056892751...83716914 2024
24570457496349140914992712 ~2020
Exponent Prime Factor Dig. Year
24571380097149142760194312 ~2020
24572685871149145371742312 ~2020
24574889228349149778456712 ~2020
2457687062511538...11312715 2024
24578061422349156122844712 ~2020
24578631764349157263528712 ~2020
2458010996273146...75225714 2024
24580551902349161103804712 ~2020
2458195667778800...90616714 2023
24585392419149170784838312 ~2020
24588871589949177743179912 ~2020
24589299421149178598842312 ~2020
24591052670349182105340712 ~2020
24592105195149184210390312 ~2020
24592283513949184567027912 ~2020
24592944293949185888587912 ~2020
24593478839949186957679912 ~2020
24594508430349189016860712 ~2020
24596352745149192705490312 ~2020
24596414993949192829987912 ~2020
24597682537149195365074312 ~2020
24600281177949200562355912 ~2020
24600743305149201486610312 ~2020
24601065025149202130050312 ~2020
24604238945949208477891912 ~2020
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