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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
3449764796899529599 ~1998
3450014636900029279 ~1998
3450070796900141599 ~1998
3450087116900174239 ~1998
3450099716900199439 ~1998
3450138596900277199 ~1998
3450218996900437999 ~1998
3450307571035092271111 ~2001
3450341036900682079 ~1998
345039647276031717710 ~1999
3450451916900903839 ~1998
3450528012415369607111 ~2001
345065687276052549710 ~1999
3450757796901515599 ~1998
345078401276062720910 ~1999
345084539276067631310 ~1999
3450948596901897199 ~1998
3450965996901931999 ~1998
345100037207060022310 ~1999
345119897207071938310 ~1999
345123673207074203910 ~1999
3451237436902474879 ~1998
3451245836902491679 ~1998
3451267796902535599 ~1998
3451390796902781599 ~1998
Exponent Prime Factor Digits Year
3451454396902908799 ~1998
3451530716903061439 ~1998
345169961207101976710 ~1999
3451741916903483839 ~1998
345187949276150359310 ~1999
3452149316904298639 ~1998
345218173207130903910 ~1999
3452278196904556399 ~1998
345235973207141583910 ~1999
3452502596905005199 ~1998
3452505836905011679 ~1998
3452598072002506880711 ~2001
345263293207157975910 ~1999
345268381207161028710 ~1999
3452712716905425439 ~1998
3452719316905438639 ~1998
3453048716906097439 ~1998
3453111596906223199 ~1998
3453267836906535679 ~1998
3453290516906581039 ~1998
3453307436906614879 ~1998
345332443552531908910 ~2000
345333199345333199110 ~1999
3453391916906783839 ~1998
3453556916907113839 ~1998
Exponent Prime Factor Digits Year
345362581207217548710 ~1999
3453684236907368479 ~1998
345369257207221554310 ~1999
3453708716907417439 ~1998
345391307621704352710 ~2000
3454008596908017199 ~1998
3454045196908090399 ~1998
3454154396908308799 ~1998
3454198916908397839 ~1998
3454238036908476079 ~1998
3454246796908493599 ~1998
3454258196908516399 ~1998
3454304396908608799 ~1998
3454306393039789623311 ~2002
345433223898126379910 ~2000
345434317207260590310 ~1999
3454401716908803439 ~1998
3454604636909209279 ~1998
3454711796909423599 ~1998
3454775636909551279 ~1998
3454797236909594479 ~1998
3454850996909701999 ~1998
3454860236909720479 ~1998
3454932596909865199 ~1998
3455012036910024079 ~1998
Exponent Prime Factor Digits Year
3455031836910063679 ~1998
345534389276427511310 ~1999
3455373236910746479 ~1998
345539101207323460710 ~1999
3455432396910864799 ~1998
3455502596911005199 ~1998
3455608796911217599 ~1998
345568921207341352710 ~1999
3455868596911737199 ~1998
3455918396911836799 ~1998
3455941436911882879 ~1998
3455955716911911439 ~1998
3456050636912101279 ~1998
3456184316912368639 ~1998
345637459345637459110 ~1999
3456391916912783839 ~1998
3456667316913334639 ~1998
3456866396913732799 ~1998
3456980636913961279 ~1998
3457042796914085599 ~1998
3457043996914087999 ~1998
3457045731106254633711 ~2001
3457070516914141039 ~1998
3457230716914461439 ~1998
3457290611659499492911 ~2001
3007
GIMPS The Prime Pages FactorDb.com
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25-04-13