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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
3516036239703207247910 ~2006
3516102431703220486310 ~2006
3516141851703228370310 ~2006
3516280763703256152710 ~2006
35164356412109861384711 ~2007
3516452111703290422310 ~2006
3516468251703293650310 ~2006
3516609683703321936710 ~2006
35166912712813353016911 ~2007
35167251972110035118311 ~2007
3516863699703372739910 ~2006
351720370773861277847112 ~2011
3517349519703469903910 ~2006
3517377599703475519910 ~2006
351760409318995062102312 ~2009
35176532473517653247111 ~2007
35177749612814219968911 ~2007
351784944110553548323112 ~2008
35182350017740117002311 ~2008
3518323871703664774310 ~2006
3518345123703669024710 ~2006
35184280974925799335911 ~2008
3518459363703691872710 ~2006
3518466719703693343910 ~2006
3518591603703718320710 ~2006
Exponent Prime Factor Digits Year
35187063073518706307111 ~2007
3518937671703787534310 ~2006
3519057071703811414310 ~2006
3519071879703814375910 ~2006
3519140291703828058310 ~2006
35191602772111496166311 ~2007
35192782515630845201711 ~2008
3519344243703868848710 ~2006
3519368459703873691910 ~2006
3519455843703891168710 ~2006
3519516491703903298310 ~2006
3519800723703960144710 ~2006
35198101372111886082311 ~2007
3519859883703971976710 ~2006
3520134263704026852710 ~2006
3520197671704039534310 ~2006
3520230011704046002310 ~2006
3520259243704051848710 ~2006
3520408799704081759910 ~2006
3520546391704109278310 ~2006
352068166314082726652112 ~2009
3520834151704166830310 ~2006
3520836983704167396710 ~2006
35210014338450403439311 ~2008
3521117711704223542310 ~2006
Exponent Prime Factor Digits Year
3521142563704228512710 ~2006
35214680512817174440911 ~2007
3521527199704305439910 ~2006
35220500332113230019911 ~2007
3522090023704418004710 ~2006
3522274103704454820710 ~2006
3522318491704463698310 ~2006
3522348503704469700710 ~2006
3522398531704479706310 ~2006
3522698303704539660710 ~2006
3522738239704547647910 ~2006
3522780011704556002310 ~2006
3522792671704558534310 ~2006
35228559712818284776911 ~2007
3523014791704602958310 ~2006
35230995772113859746311 ~2007
35233291192818663295311 ~2007
35233965532114037931911 ~2007
3524077919704815583910 ~2006
35240941372114456482311 ~2007
3524125919704825183910 ~2006
3524342579704868515910 ~2006
3524691431704938286310 ~2006
3524990831704998166310 ~2006
3525364943705072988710 ~2006
Exponent Prime Factor Digits Year
352543706317627185315112 ~2009
3525452951705090590310 ~2006
352556950728204556056112 ~2009
3525639983705127996710 ~2006
352568741916923299611312 ~2009
3525747551705149510310 ~2006
35257868572115472114311 ~2007
3525861611705172322310 ~2006
3525947123705189424710 ~2006
3526051799705210359910 ~2006
3526114271705222854310 ~2006
3526198139705239627910 ~2006
35262104897757663075911 ~2008
35263740294936923640711 ~2008
3526416779705283355910 ~2006
3526516991705303398310 ~2006
3526566671705313334310 ~2006
3526648343705329668710 ~2006
3526662731705332546310 ~2006
3527037551705407510310 ~2006
35272503598465400861711 ~2008
35274100792821928063311 ~2007
352741145333863149948912 ~2010
35275103212116506192711 ~2007
35277244612116634676711 ~2007
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25-04-13