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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
1453263232906526479 ~1995
1453295392906590799 ~1995
1453308978719853839 ~1996
1453330432906660879 ~1995
1453362832906725679 ~1995
1453375192906750399 ~1995
1453376632906753279 ~1995
1453380592470747003111 ~1999
1453417978720507839 ~1996
1453449378720696239 ~1996
1453468432906936879 ~1995
145347539610459663910 ~1998
1453505632907011279 ~1995
145351831581407324110 ~1998
1453524232907048479 ~1995
1453547632907095279 ~1995
1453574512907149039 ~1995
1453581592907163199 ~1995
1453588792907177599 ~1995
145359029348861669710 ~1997
1453593232907186479 ~1995
1453662712907325439 ~1995
145373321116298656910 ~1996
1453800232907600479 ~1995
1453824018722944079 ~1996
Exponent Prime Factor Digits Year
145386029785084556710 ~1998
1453903792907807599 ~1995
1453912312907824639 ~1995
1453926232907852479 ~1995
1454075992908151999 ~1995
1454107192908214399 ~1995
1454138992908277999 ~1995
1454166112908332239 ~1995
1454217618725305679 ~1996
1454238232908476479 ~1995
1454243992908487999 ~1995
145424641436273923110 ~1998
1454273632908547279 ~1995
1454311312908622639 ~1995
1454363392908726799 ~1995
1454367711745241252111 ~1999
1454380312908760639 ~1995
1454381512908763039 ~1995
1454437192908874399 ~1995
1454500432909000879 ~1995
1454504392909008799 ~1995
145451297203631815910 ~1997
1454577832909155679 ~1995
1454626312909252639 ~1995
1454676592909353199 ~1995
Exponent Prime Factor Digits Year
1454676712909353439 ~1995
1454689192909378399 ~1995
1454724232909448479 ~1995
1454762032909524079 ~1995
1454786032909572079 ~1995
1454795632909591279 ~1995
1454830338728981999 ~1996
145483729581934916110 ~1998
145486877116389501710 ~1996
1454883538729301199 ~1996
1454988178729929039 ~1996
1455042778730256639 ~1996
1455091312910182639 ~1995
1455100912910201839 ~1995
145511227145511227110 ~1996
1455128632910257279 ~1995
1455144232910288479 ~1995
1455149032910298079 ~1995
1455232432910464879 ~1995
1455268312910536639 ~1995
1455323338731939999 ~1996
1455378112910756239 ~1995
1455485632910971279 ~1995
1455487192910974399 ~1995
1455504232911008479 ~1995
Exponent Prime Factor Digits Year
1455533992911067999 ~1995
1455534832911069679 ~1995
1455576978733461839 ~1996
1455580338733481999 ~1996
1455586912911173839 ~1995
1455594138733564799 ~1996
145559639116447711310 ~1996
1455666018733996079 ~1996
145567297349361512910 ~1997
1455676192911352399 ~1995
1455686512911373039 ~1995
1455695032911390079 ~1995
1455726712911453439 ~1995
145573019611406679910 ~1998
145574201116459360910 ~1996
1455759592911519199 ~1995
1455762832911525679 ~1995
1455793192911586399 ~1995
1455824992911649999 ~1995
1455857632911715279 ~1995
1455866632911733279 ~1995
1455875032911750079 ~1995
1455902392911804799 ~1995
145593121232948993710 ~1997
1455934938735609599 ~1996
2850
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26-02-08