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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
4388157803877631560710 ~2006
4388223971877644794310 ~2006
4388583299877716659910 ~2006
4388735579877747115910 ~2006
4388787839877757567910 ~2006
4389025331877805066310 ~2006
4389093671877818734310 ~2006
4389222839877844567910 ~2006
4389247463877849492710 ~2006
4389265103877853020710 ~2006
4389584723877916944710 ~2006
4389756743877951348710 ~2006
438989854910535756517712 ~2009
4389935471877987094310 ~2006
438994097910535858349712 ~2009
4389973691877994738310 ~2006
43900992012634059520711 ~2007
4390147211878029442310 ~2006
4390287959878057591910 ~2006
4390377683878075536710 ~2006
4390386179878077235910 ~2006
439042356117561694244112 ~2010
4390700651878140130310 ~2006
4390722299878144459910 ~2006
43907232477903301844711 ~2009
Exponent Prime Factor Digits Year
43907790317025246449711 ~2009
43911468612634688116711 ~2008
43912538093513003047311 ~2008
4391258351878251670310 ~2006
4391299499878259899910 ~2006
4391309291878261858310 ~2006
4391322779878264555910 ~2006
43913316473513065317711 ~2008
439193595717567743828112 ~2010
43919772012635186320711 ~2008
4392071819878414363910 ~2006
439231606352707792756112 ~2011
4392448031878489606310 ~2006
4392486023878497204710 ~2006
4392486179878497235910 ~2006
4392504071878500814310 ~2006
439263586710542326080912 ~2009
43928234412635694064711 ~2008
4392828179878565635910 ~2006
4392955043878591008710 ~2006
43929608573514368685711 ~2008
43931787372635907242311 ~2008
4393284911878656982310 ~2006
4393318991878663798310 ~2006
43936832117908629779911 ~2009
Exponent Prime Factor Digits Year
4393720931878744186310 ~2006
4393724651878744930310 ~2006
4393736723878747344710 ~2006
4393743743878748748710 ~2006
4393785503878757100710 ~2006
4393879859878775971910 ~2006
43946949113515755928911 ~2008
4394894951878978990310 ~2006
4394901503878980300710 ~2006
4395019619879003923910 ~2006
4395030863879006172710 ~2006
4395391223879078244710 ~2006
4395646571879129314310 ~2006
4395716939879143387910 ~2006
4396065851879213170310 ~2006
4396115723879223144710 ~2006
43962042896154686004711 ~2008
43964931132637895867911 ~2008
4396614779879322955910 ~2006
4396707851879341570310 ~2006
4396794491879358898310 ~2006
4396879139879375827910 ~2006
4396925171879385034310 ~2006
4396928303879385660710 ~2006
43969294613517543568911 ~2008
Exponent Prime Factor Digits Year
4397081291879416258310 ~2006
43973254732638395283911 ~2008
4397502563879500512710 ~2006
4397536679879507335910 ~2006
43976919532638615171911 ~2008
4397967419879593483910 ~2006
4398131879879626375910 ~2006
4398175511879635102310 ~2006
4398396419879679283910 ~2006
4398634979879726995910 ~2006
4398652091879730418310 ~2006
4398687791879737558310 ~2006
43987164012639229840711 ~2008
43992151313519372104911 ~2008
4399262531879852506310 ~2006
4399307963879861592710 ~2006
43993679234399367923111 ~2008
4399604171879920834310 ~2006
43998181394399818139111 ~2008
4399907423879981484710 ~2006
4400030039880006007910 ~2006
440028259710560678232912 ~2009
4400489843880097968710 ~2006
44005083532640305011911 ~2008
440072546332565368426312 ~2010
4400
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26-01-11