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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
1290144539258028907910 ~2002
1290149543258029908710 ~2002
12901633099031143163111 ~2006
1290174971258034994310 ~2002
1290178691258035738310 ~2002
12902614212064418273711 ~2004
1290275663258055132710 ~2002
1290336959258067391910 ~2002
1290341771258068354310 ~2002
12903818873096916528911 ~2005
1290409511258081902310 ~2002
1290501119258100223910 ~2002
12905784732064925556911 ~2004
1290632459258126491910 ~2002
1290647843258129568710 ~2002
12906543071290654307111 ~2004
1290654863258130972710 ~2002
12906642732839461400711 ~2005
1290667751258133550310 ~2002
1290676319258135263910 ~2002
12907205693097729365711 ~2005
1290722651258144530310 ~2002
1290780119258156023910 ~2002
129082090315489850836112 ~2007
1290827819258165563910 ~2002
Exponent Prime Factor Digits Year
12909172493098201397711 ~2005
12909418491032753479311 ~2004
1290942011258188402310 ~2002
1290966311258193262310 ~2002
1291024079258204815910 ~2002
1291040711258208142310 ~2002
12910550391032844031311 ~2004
1291159739258231947910 ~2002
1291184831258236966310 ~2002
1291191383258238276710 ~2002
1291227011258245402310 ~2002
1291274723258254944710 ~2002
1291427411258285482310 ~2002
1291432993774859795910 ~2003
1291510079258302015910 ~2002
1291555703258311140710 ~2002
12915777732841471100711 ~2005
12915923276457961635111 ~2006
1291628003258325600710 ~2002
12916371431291637143111 ~2004
1291669031258333806310 ~2002
1291701839258340367910 ~2002
1291730123258346024710 ~2002
1291774697775064818310 ~2003
12918958332067033332911 ~2004
Exponent Prime Factor Digits Year
1291954019258390803910 ~2002
12919841471291984147111 ~2004
1292021183258404236710 ~2002
1292022323258404464710 ~2002
1292057843258411568710 ~2002
12920710971033656877711 ~2004
1292077859258415571910 ~2002
12920997711033679816911 ~2004
1292121613775272967910 ~2003
1292133119258426623910 ~2002
1292138591258427718310 ~2002
1292182313775309387910 ~2003
1292183699258436739910 ~2002
1292194451258438890310 ~2002
1292219399258443879910 ~2002
1292263859258452771910 ~2002
1292287439258457487910 ~2002
1292337479258467495910 ~2002
1292371319258474263910 ~2002
1292396531258479306310 ~2002
12924654133101916991311 ~2005
1292479283258495856710 ~2002
1292526899258505379910 ~2002
1292551283258510256710 ~2002
1292584619258516923910 ~2002
Exponent Prime Factor Digits Year
1292590391258518078310 ~2002
1292629823258525964710 ~2002
1292723951258544790310 ~2002
1292776343258555268710 ~2002
12927929293102703029711 ~2005
12927964314136948579311 ~2005
1292818379258563675910 ~2002
1292937071258587414310 ~2002
1292956331258591266310 ~2002
1293090563258618112710 ~2002
1293107171258621434310 ~2002
1293114923258622984710 ~2002
12931254471034500357711 ~2004
1293146171258629234310 ~2002
1293227423258645484710 ~2002
1293288011258657602310 ~2002
12932943771034635501711 ~2004
1293311891258662378310 ~2002
1293370271258674054310 ~2002
1293453593776072155910 ~2003
12935269812845759358311 ~2005
1293548783258709756710 ~2002
1293563363258712672710 ~2002
12935695271293569527111 ~2004
1293618659258723731910 ~2002
3687
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25-07-20