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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
158829985913176599718311 ~2011
158843777539530626651911 ~2012
158845790219530747412711 ~2012
158853528593177070571911 ~2011
1588604494947658134847112 ~2014
158863521139531811267911 ~2012
158871219833177424396711 ~2011
158884490393177689807911 ~2011
1588878975725422063611312 ~2013
158902605833178052116711 ~2011
1589079573725425273179312 ~2013
158908834193178176683911 ~2011
158920813793178416275911 ~2011
158934668393178693367911 ~2011
1589378642338145087415312 ~2013
158950447739537026863911 ~2012
158950675433179013508711 ~2011
158962431713179248634311 ~2011
158971554713179431094311 ~2011
158972105033179442100711 ~2011
158974111193179482223911 ~2011
158977287713179545754311 ~2011
1589819276912718554215312 ~2012
158989796393179795927911 ~2011
158993834033179876680711 ~2011
Exponent Prime Factor Dig. Year
158995623619539737416711 ~2012
158999829113179996582311 ~2011
159000359513180007190311 ~2011
159011786179540707170311 ~2012
159013315819540798948711 ~2012
1590135216728622433900712 ~2013
1590280228315902802283112 ~2012
159029373833180587476711 ~2011
159033373793180667475911 ~2011
159043377593180867551911 ~2011
159052058579543123514311 ~2012
159056809433181136188711 ~2011
159060319313181206386311 ~2011
159063134633181262692711 ~2011
1590634271912725074175312 ~2012
159063984113181279682311 ~2011
1590698693347720960799112 ~2014
159069934339544196059911 ~2012
159074051033181481020711 ~2011
159083771393181675427911 ~2011
159083873993181677479911 ~2011
159087150593181743011911 ~2011
159104768633182095372711 ~2011
1591111721912728893775312 ~2012
159111637012367...58708914 2023
Exponent Prime Factor Dig. Year
159115228219546913692711 ~2012
159120769193182415383911 ~2011
159124264433182485288711 ~2011
159137865713182757314311 ~2011
159137891633182757832711 ~2011
1591448957912731591663312 ~2012
1591461234715914612347112 ~2012
159148508633182970172711 ~2011
159152191139549131467911 ~2012
159155696993183113939911 ~2011
159160822433183216448711 ~2011
159170948393183418967911 ~2011
159171841313183436826311 ~2011
159182798033183655960711 ~2011
159184183313183683666311 ~2011
159187681433183753628711 ~2011
159189539033183790780711 ~2011
159193410233183868204711 ~2011
159197330993183946619911 ~2011
159200580419552034824711 ~2012
159203103139552186187911 ~2012
159207991793184159835911 ~2011
159208899833184177996711 ~2011
159224080313184481606311 ~2011
159237465779554247946311 ~2012
Exponent Prime Factor Dig. Year
159238293713184765874311 ~2011
1592392203725478275259312 ~2013
159239443433184788868711 ~2011
159241145393184822907911 ~2011
159262125379555727522311 ~2012
159262988033185259760711 ~2011
1592811823112742494584912 ~2012
1592822101712742576813712 ~2012
159282356993185647139911 ~2011
159283527113185670542311 ~2011
159289441313185788826311 ~2011
159292318819557539128711 ~2012
1593022108963720884356112 ~2014
159309140033186182800711 ~2011
159310584833186211696711 ~2011
1593116525912744932207312 ~2012
1593120716912744965735312 ~2012
159327162233186543244711 ~2011
1593315766354172736054312 ~2014
159331679633186633592711 ~2011
159345460313186909206311 ~2011
1593492182341430796739912 ~2013
159352010779561120646311 ~2012
159369829313187396586311 ~2011
159374446193187488923911 ~2011
4413
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25-05-04