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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
4405243103881048620710 ~2006
44052524932643151495911 ~2008
4405615583881123116710 ~2006
440572602120266339696712 ~2010
4406320823881264164710 ~2006
440632958910575191013712 ~2009
4406448731881289746310 ~2006
4406639663881327932710 ~2006
4406679911881335982310 ~2006
44067692812644061568711 ~2008
4406884991881376998310 ~2006
44070055939695412304711 ~2009
44074097812644445868711 ~2008
4407453203881490640710 ~2006
4407499259881499851910 ~2006
4408064651881612930310 ~2006
4408246919881649383910 ~2006
4408428371881685674310 ~2006
4408474919881694983910 ~2006
44088655994408865599111 ~2008
44090608612645436516711 ~2008
44091162917936409323911 ~2009
440939506317637580252112 ~2010
4409395979881879195910 ~2006
4409438711881887742310 ~2006
Exponent Prime Factor Digits Year
4409553419881910683910 ~2006
4409691911881938382310 ~2006
44098471812645908308711 ~2008
4409886731881977346310 ~2006
4410046451882009290310 ~2006
441013443774090258541712 ~2011
4410252551882050510310 ~2006
4410286883882057376710 ~2006
4410591491882118298310 ~2006
4410662363882132472710 ~2006
4410790271882158054310 ~2006
4410823559882164711910 ~2006
4410900731882180146310 ~2006
4411106279882221255910 ~2006
4411200011882240002310 ~2006
4411585631882317126310 ~2006
4411637423882327484710 ~2006
4411644563882328912710 ~2006
4411653131882330626310 ~2006
4412054303882410860710 ~2006
44122222073529777765711 ~2008
44123057717942150387911 ~2009
44124195732647451743911 ~2008
44126202732647572163911 ~2008
44127524474412752447111 ~2008
Exponent Prime Factor Digits Year
44127999296177919900711 ~2008
4413085823882617164710 ~2006
44133480612648008836711 ~2008
44138628412648317704711 ~2008
44138732812648323968711 ~2008
44142685812648561148711 ~2008
44142869273531429541711 ~2008
44146386917063421905711 ~2009
4415007659883001531910 ~2006
44152014314415201431111 ~2008
4415217503883043500710 ~2006
44153047493532243799311 ~2008
44155679212649340752711 ~2008
4415602283883120456710 ~2006
44157103496181994488711 ~2008
4415739371883147874310 ~2006
4415816831883163366310 ~2006
441581748113247452443112 ~2009
4415840003883168000710 ~2006
441595373932678057668712 ~2010
44159540093532763207311 ~2008
44159644577065543131311 ~2009
4416170963883234192710 ~2006
441647838710599548128912 ~2009
44167187993533375039311 ~2008
Exponent Prime Factor Digits Year
4416756059883351211910 ~2006
4416971159883394231910 ~2006
4417129103883425820710 ~2006
4417376231883475246310 ~2006
44174575013533966000911 ~2008
4417500599883500119910 ~2006
4417617131883523426310 ~2006
4417684343883536868710 ~2006
4417811663883562332710 ~2006
4418069399883613879910 ~2006
4418274851883654970310 ~2006
4418322131883664426310 ~2006
44186044337069767092911 ~2009
44186193434418619343111 ~2008
44187062212651223732711 ~2008
4418786363883757272710 ~2006
4418951759883790351910 ~2006
44189666936186553370311 ~2008
4418973719883794743910 ~2006
4419012791883802558310 ~2006
44192208773535376701711 ~2008
441941885914142140348912 ~2009
4419444671883888934310 ~2006
441954941310606918591312 ~2009
44197805572651868334311 ~2008
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25-11-02