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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
1163208712326417439 ~1994
1163272312326544639 ~1994
1163289832326579679 ~1994
1163363099306904739 ~1995
1163364976980189839 ~1995
1163366512326733039 ~1994
1163386792326773599 ~1994
1163441392326882799 ~1994
1163447032326894079 ~1994
1163458192326916399 ~1994
1163484232326968479 ~1994
1163549632327099279 ~1994
1163553112327106239 ~1994
1163563912327127839 ~1994
1163605912327211839 ~1994
1163614312327228639 ~1994
1163620192327240399 ~1994
1163630992327261999 ~1994
1163648512327297039 ~1994
1163661712327323439 ~1994
1163697832327395679 ~1994
1163716919309735299 ~1995
1163740736982444399 ~1995
1163742832327485679 ~1994
1163746912327493839 ~1994
Exponent Prime Factor Digits Year
1163782192327564399 ~1994
1163841112327682239 ~1994
1163848136983088799 ~1995
1163854912327709839 ~1994
1163860312327720639 ~1994
1163873879310990979 ~1995
1163911792327823599 ~1994
1163925536983553199 ~1995
1163925712327851439 ~1994
1163998792327997599 ~1994
116402501651854005710 ~1998
1164053632328107279 ~1994
1164134392328268799 ~1994
1164137992328275999 ~1994
1164164032328328079 ~1994
116416627186266603310 ~1996
1164203512328407039 ~1994
1164216016985296079 ~1995
1164217192328434399 ~1994
1164230576985383439 ~1995
116424839279419613710 ~1997
1164262912328525839 ~1994
116427301838276567310 ~1998
1164289432328578879 ~1994
1164295432328590879 ~1994
Exponent Prime Factor Digits Year
1164297232328594479 ~1994
1164312416985874479 ~1995
1164357232328714479 ~1994
1164360112328720239 ~1994
1164366232328732479 ~1994
116442463116442463110 ~1996
1164465299315722339 ~1995
1164478192328956399 ~1994
1164534232329068479 ~1994
1164547912329095839 ~1994
116457511209623519910 ~1996
1164579616987477679 ~1995
116465917186345467310 ~1996
1164664019317312099 ~1995
1164675779317406179 ~1995
1164709432329418879 ~1994
1164727736988366399 ~1995
1164778619318228899 ~1995
1164806032329612079 ~1994
1164810832329621679 ~1994
1164818032329636079 ~1994
1164822376988934239 ~1995
1164870232329740479 ~1994
1164882016989292079 ~1995
116489713279575311310 ~1997
Exponent Prime Factor Digits Year
1164897832329795679 ~1994
116490743302875931910 ~1997
1164934312329868639 ~1994
1165004632330009279 ~1994
1165064176990385039 ~1995
1165169512330339039 ~1994
116517593163124630310 ~1996
1165214392330428799 ~1994
116522587209740656710 ~1996
1165227232330454479 ~1994
1165253776991522639 ~1995
1165259992330519999 ~1994
116528063489417864710 ~1997
1165293832330587679 ~1994
1165310992330621999 ~1994
1165312312330624639 ~1994
1165323592330647199 ~1994
1165364632330729279 ~1994
1165388392330776799 ~1994
116538979116538979110 ~1996
1165435792330871599 ~1994
1165439576992637439 ~1995
1165504912331009839 ~1994
1165525192331050399 ~1994
1165577392331154799 ~1994
2489
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25-04-20