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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
3266724011653344802310 ~2005
3266803679653360735910 ~2005
3266837459653367491910 ~2005
32669545211960172712711 ~2006
3266995019653399003910 ~2005
3267096803653419360710 ~2005
32675541419802662423111 ~2008
3267720191653544038310 ~2005
32677815472614225237711 ~2007
3267936803653587360710 ~2005
32681443912614515512911 ~2007
3268363019653672603910 ~2005
326847046715688658241712 ~2009
3268578419653715683910 ~2005
32686464771961187886311 ~2006
3268788251653757650310 ~2005
32689911892615192951311 ~2007
32690490131961429407911 ~2006
32693538971961612338311 ~2006
3269400059653880011910 ~2005
32695357393269535739111 ~2007
3269549351653909870310 ~2005
3269731103653946220710 ~2005
3269783411653956682310 ~2005
32697889611961873376711 ~2006
Exponent Prime Factor Digits Year
3269814011653962802310 ~2005
32698183931961891035911 ~2006
3269977019653995403910 ~2005
32700313393270031339111 ~2007
3270071279654014255910 ~2005
3270150563654030112710 ~2005
32701904334578266606311 ~2007
3270209843654041968710 ~2005
32702285535232365684911 ~2008
3270276923654055384710 ~2005
3270364283654072856710 ~2005
3270385451654077090310 ~2005
3270392483654078496710 ~2005
3270659519654131903910 ~2005
32708248019812474403111 ~2008
3270835523654167104710 ~2005
3270912311654182462310 ~2005
3270915899654183179910 ~2005
3270945803654189160710 ~2005
3270995963654199192710 ~2005
32710707793271070779111 ~2007
3271264043654252808710 ~2005
3271329623654265924710 ~2005
3271392479654278495910 ~2005
3271404803654280960710 ~2005
Exponent Prime Factor Digits Year
3271458083654291616710 ~2005
3271577723654315544710 ~2005
3271616219654323243910 ~2005
3271627631654325526310 ~2005
3271864859654372971910 ~2005
3272082251654416450310 ~2005
3272088503654417700710 ~2005
32721117795889801202311 ~2008
32721214097198667099911 ~2008
3272203043654440608710 ~2005
3272228831654445766310 ~2005
3272263271654452654310 ~2005
32723596977853663272911 ~2008
3272362679654472535910 ~2005
3272366243654473248710 ~2005
3272423783654484756710 ~2005
3272449343654489868710 ~2005
3272507951654501590310 ~2005
3272549723654509944710 ~2005
32726578731963594723911 ~2006
3272738291654547658310 ~2005
32729188437855005223311 ~2008
3273147359654629471910 ~2005
3273174083654634816710 ~2005
3273409883654681976710 ~2005
Exponent Prime Factor Digits Year
3273485543654697108710 ~2005
3273532271654706454310 ~2005
32735858233273585823111 ~2007
3273588239654717647910 ~2005
32736023571964161414311 ~2006
3273637259654727451910 ~2005
32741998393274199839111 ~2007
3274259459654851891910 ~2005
3274310339654862067910 ~2005
3274383551654876710310 ~2005
32744269571964656174311 ~2006
3274474979654894995910 ~2005
3274477103654895420710 ~2005
3274547519654909503910 ~2005
3274904159654980831910 ~2005
3274929503654985900710 ~2005
3274979219654995843910 ~2005
3275298203655059640710 ~2005
3275317751655063550310 ~2005
3275489291655097858310 ~2005
3275518751655103750310 ~2005
3275661479655132295910 ~2005
32757489619827246883111 ~2008
3275806883655161376710 ~2005
3275829911655165982310 ~2005
3931
GIMPS The Prime Pages FactorDb.com
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25-05-04