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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
2707350715414701439 ~1997
2707364635414729279 ~1997
270736573162441943910 ~1998
2707482595414965199 ~1997
2707512235415024479 ~1997
270752437162451462310 ~1998
270757057162454234310 ~1998
2707579195415158399 ~1997
2707640995415281999 ~1997
2707670995415341999 ~1997
270769481162461688710 ~1998
270771643433234628910 ~1999
270774859920634520710 ~2000
270780733812342199110 ~2000
2707831195415662399 ~1997
2707854235415708479 ~1997
270790781162474468710 ~1998
270794297162476578310 ~1998
270796063433273700910 ~1999
270808913162485347910 ~1998
2708115595416231199 ~1997
270813317162487990310 ~1998
2708208115416416239 ~1997
2708267995416535999 ~1997
2708298595416597199 ~1997
Exponent Prime Factor Digits Year
270830207487494372710 ~1999
2708393395416786799 ~1997
270840373162504223910 ~1998
270842179270842179110 ~1999
2708453395416906799 ~1997
2708460115416920239 ~1997
270851153162510691910 ~1998
270851167487532100710 ~1999
2708552515417105039 ~1997
2708601235417202479 ~1997
2708696995417393999 ~1997
2708703291462699776711 ~2000
270870557162522334310 ~1998
2708781715417563439 ~1997
2708792931462748182311 ~2000
2708807515417615039 ~1997
2708899915417799839 ~1997
270892057162535234310 ~1998
2708922115417844239 ~1997
2708924635417849279 ~1997
270906473379269062310 ~1999
2709070795418141599 ~1997
2709145435418290879 ~1997
2709251395418502799 ~1997
2709289195418578399 ~1997
Exponent Prime Factor Digits Year
2709448795418897599 ~1997
2709554635419109279 ~1997
2709678715419357439 ~1997
2709844435419688879 ~1997
270993377216794701710 ~1998
271003639271003639110 ~1999
2710083595420167199 ~1997
2710119191734476281711 ~2001
2710154995420309999 ~1997
2710164235420328479 ~1997
2710230595420461199 ~1997
2710302715420605439 ~1997
2710304515420609039 ~1997
271032653162619591910 ~1998
2710386235420772479 ~1997
2710470715420941439 ~1997
2710481395420962799 ~1997
2710532395421064799 ~1997
2710559515421119039 ~1997
2710566835421133679 ~1997
2710644115421288239 ~1997
271066157162639694310 ~1998
2710806715421613439 ~1997
271090033162654019910 ~1998
2710986235421972479 ~1997
Exponent Prime Factor Digits Year
2711005195422010399 ~1997
2711010731897707511111 ~2001
2711033515422067039 ~1997
2711168035422336079 ~1997
271124681162674808710 ~1998
2711341195422682399 ~1997
271145921162687552710 ~1998
2711477635422955279 ~1997
271151401162690840710 ~1998
271152571488074627910 ~1999
271155281216924224910 ~1998
2711568835423137679 ~1997
2711608195423216399 ~1997
2711614315423228639 ~1997
271161481162696888710 ~1998
2711698915423397839 ~1997
271182391488128303910 ~1999
271194701216955760910 ~1998
2712030715424061439 ~1997
2712052195424104399 ~1997
2712089995424179999 ~1997
2712115795424231599 ~1997
271211821433938913710 ~1999
271211959271211959110 ~1999
2712145435424290879 ~1997
3096
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25-11-02