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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 Dig. Year
169646907833392938156711 ~2011
169647632393392952647911 ~2011
169660594313393211886311 ~2011
169663807793393276155911 ~2011
169667701793393354035911 ~2011
1696726523310180359139912 ~2012
169679316713393586334311 ~2011
169686639833393732796711 ~2011
169692087833393841756711 ~2011
169696300193393926003911 ~2011
169698394793393967895911 ~2011
169700983313394019666311 ~2011
1697031428913576251431312 ~2012
1697072840913576582727312 ~2012
169711573313394231466311 ~2011
1697157220340731773287312 ~2014
169717209713394344194311 ~2011
1697237848113577902784912 ~2012
169737310913394746218311 ~2011
169737590513394751810311 ~2011
1697510189323765142650312 ~2013
169751709833395034196711 ~2011
169753649633395072992711 ~2011
169757620193395152403911 ~2011
169761868913395237378311 ~2011
Exponent Prime Factor Dig. Year
169765232993395304659911 ~2011
1697662020716976620207112 ~2013
169774289393395485787911 ~2011
169782373433395647468711 ~2011
1697920900316979209003112 ~2013
169793599793395871995911 ~2011
169796868593395937371911 ~2011
169801466633396029332711 ~2011
1698035289710188211738312 ~2012
1698075765710188454594312 ~2012
169808153393396163067911 ~2011
169821399593396427991911 ~2011
169822075913396441518311 ~2011
169826537033396530740711 ~2011
169835100233396702004711 ~2011
169847950313396959006311 ~2011
169849720193396994403911 ~2011
169849937993396998759911 ~2011
169860950393397219007911 ~2011
169861832993397236659911 ~2011
169869414233397388284711 ~2011
169872501833397450036711 ~2011
169875205913397504118311 ~2011
169885924793397718495911 ~2011
1698867390767954695628112 ~2014
Exponent Prime Factor Dig. Year
1698906529723784691415912 ~2013
169893002993397860059911 ~2011
169893353513397867070311 ~2011
1698956482940774955589712 ~2014
1699104181940778500365712 ~2014
1699126413127186022609712 ~2013
1699129836110194779016712 ~2012
169930635233398612704711 ~2011
169938420233398768404711 ~2011
1699424893310196549359912 ~2012
169958326313399166526311 ~2011
1699612507310197675043912 ~2012
1699640767113597126136912 ~2012
169964445713399288914311 ~2011
169977486713399549734311 ~2011
1699785025710198710154312 ~2012
169988685593399773711911 ~2011
1699926215310199557291912 ~2012
169997998793399959975911 ~2011
169998564113399971282311 ~2011
170001181193400023623911 ~2011
170010302393400206047911 ~2011
170011865993400237319911 ~2011
170015077793400301555911 ~2011
170017436513400348730311 ~2011
Exponent Prime Factor Dig. Year
170019970793400399415911 ~2011
170024958593400499171911 ~2011
170029473233400589464711 ~2011
170031661433400633228711 ~2011
170063659134703...11535914 2023
1700677097310204062583912 ~2012
1700683713710204102282312 ~2012
170073110633401462212711 ~2011
170073422513401468450311 ~2011
170077233113401544662311 ~2011
1700915790137420147382312 ~2013
170098601633401972032711 ~2011
170103225233402064504711 ~2011
170107078913402141578311 ~2011
170118676793402373535911 ~2011
170129124593402582491911 ~2011
170132975513402659510311 ~2011
170142521633402850432711 ~2011
170152217393403044347911 ~2011
170152933433403058668711 ~2011
170156842433403136848711 ~2011
170161555313403231106311 ~2011
170163232793403264655911 ~2011
1701708715144244426592712 ~2014
170174063033403481260711 ~2011
4856
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26-01-11