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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
950128311900256639 ~1993
950145831900291679 ~1993
95015189133021264710 ~1995
95015317152024507310 ~1996
950161911900323839 ~1993
950172591900345199 ~1993
950188791900377599 ~1993
950199711900399439 ~1993
950226591900453199 ~1993
950277711900555439 ~1993
950285991900571999 ~1993
950296311900592639 ~1993
95033123304105993710 ~1996
950356311900712639 ~1993
950358831900717679 ~1993
950385111900770239 ~1993
950424711900849439 ~1993
950456775702740639 ~1994
950460231900920479 ~1993
950489391900978799 ~1993
950489511900979039 ~1993
950493231900986479 ~1993
950495511900991039 ~1993
950496831900993679 ~1993
95049821361189319910 ~1996
Exponent Prime Factor Digits Year
950541111901082239 ~1993
950565231901130479 ~1993
950583711901167439 ~1993
950589799505897919 ~1995
950606391901212799 ~1993
950610231901220479 ~1993
95061947171111504710 ~1996
950629311901258639 ~1993
950643111901286239 ~1993
950657535703945199 ~1994
950658231901316479 ~1993
950706735704240399 ~1994
950711391901422799 ~1993
950757231901514479 ~1993
950781831901563679 ~1993
950785311901570639 ~1993
950791375704748239 ~1994
950802831901605679 ~1993
950833791901667599 ~1993
950848311901696639 ~1993
950851431901702879 ~1993
950885031901770079 ~1993
950892831901785679 ~1993
950924775705548639 ~1994
950937591901875199 ~1993
Exponent Prime Factor Digits Year
950939697607517539 ~1995
950940717607525699 ~1995
950942991901885999 ~1993
950959911901919839 ~1993
950965311901930639 ~1993
95102261285306783110 ~1996
95102671171184807910 ~1996
951056631902113279 ~1993
951066111902132239 ~1993
951079335706475999 ~1994
951091735706550399 ~1994
951093615706561679 ~1994
951110631902221279 ~1993
951144831902289679 ~1993
951158575706951439 ~1994
951170031902340079 ~1993
951188997609511939 ~1995
951192919511929119 ~1995
951193311902386639 ~1993
951233511902467039 ~1993
951238077609904579 ~1995
951261231902522479 ~1993
951356935708141599 ~1994
95138569228332565710 ~1996
951400911902801839 ~1993
Exponent Prime Factor Digits Year
951424191902848399 ~1993
951498711902997439 ~1993
951512391903024799 ~1993
951559815709358879 ~1994
951561111903122239 ~1993
951564591903129199 ~1993
951576591903153199 ~1993
951706431903412879 ~1993
951711831903423679 ~1993
951729231903458479 ~1993
951739791903479599 ~1993
951756591903513199 ~1993
951789831903579679 ~1993
951792231903584479 ~1993
951867111903734239 ~1993
95188433590168284710 ~1997
951940191903880399 ~1993
951956511903913039 ~1993
951958791903917599 ~1993
951972111903944239 ~1993
951977031903954079 ~1993
951978775711872639 ~1994
95201201456965764910 ~1997
952030791904061599 ~1993
952050591904101199 ~1993
2396
GIMPS The Prime Pages FactorDb.com
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25-05-04