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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
1160658112321316239 ~1994
1160687632321375279 ~1994
1160695736964174399 ~1995
1160699512321399039 ~1994
1160701312321402639 ~1994
1160769232321538479 ~1994
1160787419286299299 ~1995
1160829592321659199 ~1994
1160831512321663039 ~1994
1160887792321775599 ~1994
1160902312321804639 ~1994
1160911491485966707311 ~1998
1160930279287442179 ~1995
1160931232321862479 ~1994
116093239116093239110 ~1996
1160948512321897039 ~1994
1160949712321899439 ~1994
116097127116097127110 ~1996
1160982712321965439 ~1994
1160999992321999999 ~1994
1161003592322007199 ~1994
116101379371524412910 ~1997
1161052432322104879 ~1994
1161083392322166799 ~1994
1161085499288683939 ~1995
Exponent Prime Factor Digits Year
1161099712322199439 ~1994
1161140216966841279 ~1995
1161172192322344399 ~1994
1161183712322367439 ~1994
1161206392322412799 ~1994
1161229912322459839 ~1994
1161235432322470879 ~1994
1161254032322508079 ~1994
1161271912322543839 ~1994
1161273832322547679 ~1994
1161281216967687279 ~1995
1161294832322589679 ~1994
1161300112322600239 ~1994
1161309976967859839 ~1995
1161335816968014879 ~1995
1161348832322697679 ~1994
1161377392322754799 ~1994
116138273278731855310 ~1997
116139313255506488710 ~1997
1161437992322875999 ~1994
1161442912322885839 ~1994
1161480232322960479 ~1994
1161482992322965999 ~1994
1161488992322977999 ~1994
116149339116149339110 ~1996
Exponent Prime Factor Digits Year
1161497392322994799 ~1994
1161570712323141439 ~1994
1161571312323142639 ~1994
1161593632323187279 ~1994
1161604312323208639 ~1994
1161632632323265279 ~1994
1161650519293204099 ~1995
1161669712323339439 ~1994
1161676312323352639 ~1994
1161705592323411199 ~1994
1161718432323436879 ~1994
1161744119293952899 ~1995
1161768832323537679 ~1994
116183227116183227110 ~1996
1161925976971555839 ~1995
116194733162672626310 ~1996
1161967192323934399 ~1994
1161980632323961279 ~1994
116200507116200507110 ~1996
116201389278883333710 ~1997
1162025632324051279 ~1994
1162062832324125679 ~1994
1162106032324212079 ~1994
1162130392324260799 ~1994
116213957162699539910 ~1996
Exponent Prime Factor Digits Year
1162153919297231299 ~1995
1162174432324348879 ~1994
1162175819297406499 ~1995
1162233112324466239 ~1994
1162251112324502239 ~1994
1162300432324600879 ~1994
116231527209216748710 ~1996
1162325632324651279 ~1994
1162331632324663279 ~1994
1162367512324735039 ~1994
1162373992324747999 ~1994
1162374776974248639 ~1995
1162381312324762639 ~1994
1162383832324767679 ~1994
1162418992324837999 ~1994
1162438336974629999 ~1995
116244763116244763110 ~1996
1162477312324954639 ~1994
1162498792324997599 ~1994
1162526392325052799 ~1994
116253091116253091110 ~1996
1162550032325100079 ~1994
1162592816975556879 ~1995
1162614592325229199 ~1994
116263027209273448710 ~1996
2743
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26-03-08