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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
114877879206780182310 ~1996
1148784112297568239 ~1994
1148810992297621999 ~1994
114883339114883339110 ~1996
1148876571102921507311 ~1998
1148926432297852879 ~1994
1148938192297876399 ~1994
1148964976893789839 ~1995
114905653735396179310 ~1998
1149064619192516899 ~1995
1149083032298166079 ~1994
1149091432298182879 ~1994
1149100792298201599 ~1994
1149121312298242639 ~1994
114921847114921847110 ~1996
1149219232298438479 ~1994
1149235792298471599 ~1994
1149243712298487439 ~1994
1149256679194053379 ~1995
1149262192298524399 ~1994
1149287992298575999 ~1994
1149294712298589439 ~1994
1149306179194449379 ~1995
1149317632298635279 ~1994
1149370792298741599 ~1994
Exponent Prime Factor Digits Year
1149375232298750479 ~1994
1149405832298811679 ~1994
1149411112298822239 ~1994
1149426976896561839 ~1995
1149429112298858239 ~1994
1149453592298907199 ~1994
114947647275874352910 ~1997
1149480232298960479 ~1994
1149485392298970799 ~1994
114948907758662786310 ~1998
1149491231034542107111 ~1998
1149535192299070399 ~1994
1149539536897237199 ~1995
1149594592299189199 ~1994
1149642112299284239 ~1994
1149672832299345679 ~1994
1149684712299369439 ~1994
1149701512299403039 ~1994
1149720232299440479 ~1994
1149745912299491839 ~1994
1149792232299584479 ~1994
1149792832299585679 ~1994
114985561183976897710 ~1996
1149864112299728239 ~1994
1149873599198988739 ~1995
Exponent Prime Factor Digits Year
114988243390960026310 ~1997
1149883192299766399 ~1994
1149911392299822799 ~1994
114992443114992443110 ~1996
1149950992299901999 ~1994
1149967379199738979 ~1995
1149975832299951679 ~1994
1150038599200308739 ~1995
1150048192300096399 ~1994
1150065712300131439 ~1994
115007441552035716910 ~1997
1150101832300203679 ~1994
1150103032300206079 ~1994
1150105312300210639 ~1994
115014259391048480710 ~1997
1150175992300351999 ~1994
1150191712300383439 ~1994
1150231192300462399 ~1994
1150248832300497679 ~1994
1150264912300529839 ~1994
1150273619202188899 ~1995
1150286632300573279 ~1994
1150350712300701439 ~1994
1150375792300751599 ~1994
1150388512300777039 ~1994
Exponent Prime Factor Digits Year
1150455592300911199 ~1994
1150485736902914399 ~1995
115048723276116935310 ~1997
1150511512301023039 ~1994
1150515119204120899 ~1995
1150529632301059279 ~1994
1150530832301061679 ~1994
1150540312301080639 ~1994
1150544032301088079 ~1994
1150546192301092399 ~1994
115055947184089515310 ~1996
1150564792301129599 ~1994
1150603312301206639 ~1994
1150615912301231839 ~1994
1150654792301309599 ~1994
1150674719205397699 ~1995
1150738312301476639 ~1994
1150751392301502799 ~1994
1150772176904633039 ~1995
1150794232301588479 ~1994
1150818592301637199 ~1994
1150821112301642239 ~1994
1150838279206706179 ~1995
1150844512301689039 ~1994
115087547299227622310 ~1997
2477
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25-04-13