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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
2414144879482828975910 ~2004
2414317523482863504710 ~2004
2414471123482894224710 ~2004
2414477603482895520710 ~2004
2414601863482920372710 ~2004
24146092933863374868911 ~2006
2414625539482925107910 ~2004
2414680043482936008710 ~2004
2414687963482937592710 ~2004
24147105171448826310311 ~2005
2414717183482943436710 ~2004
2414763959482952791910 ~2004
24148645373380810351911 ~2006
241489503738638320592112 ~2009
2414975603482995120710 ~2004
24151881971449112918311 ~2005
24151917495796460197711 ~2007
2415200423483040084710 ~2004
2415205571483041114310 ~2004
24152393391932191471311 ~2006
2415296699483059339910 ~2004
24153545871932283669711 ~2006
24153632832415363283111 ~2006
2415409823483081964710 ~2004
2415472511483094502310 ~2004
Exponent Prime Factor Digits Year
24154860971449291658311 ~2005
24156276111932502088911 ~2006
24156400373381896051911 ~2006
2415982631483196526310 ~2004
2415987863483197572710 ~2004
24160055933382407830311 ~2006
2416050671483210134310 ~2004
2416087259483217451910 ~2004
2416204523483240904710 ~2004
2416222559483244511910 ~2004
24163077432416307743111 ~2006
241636144723680342180712 ~2008
2416434959483286991910 ~2004
2416501403483300280710 ~2004
2416654211483330842310 ~2004
2416713083483342616710 ~2004
2416900679483380135910 ~2004
2417071031483414206310 ~2004
2417206703483441340710 ~2004
2417394503483478900710 ~2004
2417396279483479255910 ~2004
2417518283483503656710 ~2004
24175201371450512082311 ~2005
2417567051483513410310 ~2004
24176874073868299851311 ~2006
Exponent Prime Factor Digits Year
2417701463483540292710 ~2004
24177287511934183000911 ~2006
2417741171483548234310 ~2004
24178092533384932954311 ~2006
2417889959483577991910 ~2004
2417938559483587711910 ~2004
2418080519483616103910 ~2004
24181632611450897956711 ~2005
2418212003483642400710 ~2004
2418321599483664319910 ~2004
2418362339483672467910 ~2004
2418490799483698159910 ~2004
2418599999483719999910 ~2004
24186809935804834383311 ~2007
24186978672418697867111 ~2006
2418699443483739888710 ~2004
24187979817256393943111 ~2007
2418837059483767411910 ~2004
2418839399483767879910 ~2004
2418880511483776102310 ~2004
2418908423483781684710 ~2004
2419132739483826547910 ~2004
24191948811451516928711 ~2005
24192224531451533471911 ~2005
2419316051483863210310 ~2004
Exponent Prime Factor Digits Year
2419319531483863906310 ~2004
24193408371451604502311 ~2005
2419382963483876592710 ~2004
24193873911935509912911 ~2006
2419571183483914236710 ~2004
24195830931451749855911 ~2005
2419599779483919955910 ~2004
24196400091935712007311 ~2006
24196857111935748568911 ~2006
2419705583483941116710 ~2004
2419706351483941270310 ~2004
2419805411483961082310 ~2004
2419836539483967307910 ~2004
24201255535808301327311 ~2007
24203315691936265255311 ~2006
2420369459484073891910 ~2004
24203723411452223404711 ~2005
24203808771452228526311 ~2005
2420524391484104878310 ~2004
2420543843484108768710 ~2004
2420579471484115894310 ~2004
2420619203484123840710 ~2004
2420744159484148831910 ~2004
2420810543484162108710 ~2004
2420831519484166303910 ~2004
3824
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25-05-04