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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
962411441577446864710 ~2002
962423999192484799910 ~2001
962424163962424163110 ~2003
962440657577464394310 ~2002
962462159192492431910 ~2001
962543381770034704910 ~2003
962544101770035280910 ~2003
962562143192512428710 ~2001
962564279192512855910 ~2001
962565239192513047910 ~2001
962591321577554792710 ~2002
962593199192518639910 ~2001
962595503192519100710 ~2001
962597963192519592710 ~2001
962600939192520187910 ~2001
962618777770095021710 ~2003
962625143192525028710 ~2001
9626394132117806708711 ~2004
96267248915210225326312 ~2006
962685761577611456710 ~2002
9627118912503050916711 ~2004
962711999770169599310 ~2003
962722451192544490310 ~2001
962731271192546254310 ~2001
962737631192547526310 ~2001
Exponent Prime Factor Digits Year
962742983192548596710 ~2001
9627501892888250567111 ~2004
962765603192553120710 ~2001
9627695935391509720911 ~2005
9627879671733018340711 ~2004
962853779192570755910 ~2001
962881739192576347910 ~2001
962923763192584752710 ~2001
962925791192585158310 ~2001
962959559192591911910 ~2001
962983979192596795910 ~2001
962988563192597712710 ~2001
962989763192597952710 ~2001
963006851192601370310 ~2001
963043379192608675910 ~2001
963048143192609628710 ~2001
963066563192613312710 ~2001
963074291192614858310 ~2001
963086219192617243910 ~2001
963089639192617927910 ~2001
963093359192618671910 ~2001
963103019192620603910 ~2001
963124703192624940710 ~2001
963154537577892722310 ~2002
963182459192636491910 ~2001
Exponent Prime Factor Digits Year
963184091192636818310 ~2001
963200123192640024710 ~2001
9632147931348500710311 ~2003
963225143192645028710 ~2001
963240107770592085710 ~2003
963242531192648506310 ~2001
9632539032311809367311 ~2004
963263459192652691910 ~2001
963265379192653075910 ~2001
963339059770671247310 ~2003
963340523192668104710 ~2001
9633426292312022309711 ~2004
963359471192671894310 ~2001
963368099192673619910 ~2001
963373259192674651910 ~2001
963373979192674795910 ~2001
963418979192683795910 ~2001
963441571963441571110 ~2003
963469511192693902310 ~2001
963469763192693952710 ~2001
963479513578087707910 ~2002
963562331192712466310 ~2001
963603241578161944710 ~2002
963610871192722174310 ~2001
963616403192723280710 ~2001
Exponent Prime Factor Digits Year
963618371192723674310 ~2001
963641663192728332710 ~2001
963668351192733670310 ~2001
963668801770935040910 ~2003
9636697311734605515911 ~2004
963681821578209092710 ~2002
963703571192740714310 ~2001
963708071192741614310 ~2001
963745109770996087310 ~2003
963761219771008975310 ~2003
963761819192752363910 ~2001
963776171192755234310 ~2001
963776591192755318310 ~2001
963779783192755956710 ~2001
963802361771041888910 ~2003
9638044331542087092911 ~2003
963818951192763790310 ~2001
963897293578338375910 ~2002
963911471192782294310 ~2001
963921251192784250310 ~2001
963922139192784427910 ~2001
963930221578358132710 ~2002
963937571192787514310 ~2001
963954899192790979910 ~2001
9640014191735202554311 ~2004
4063
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26-08-30