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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
37074143741482878 ~1990
37074743741494878 ~1990
370747612965980899 ~1992
37074923741498478 ~1990
37075211741504238 ~1990
37076051741521038 ~1990
37076111741522238 ~1990
37076159741523198 ~1990
37076783741535678 ~1990
37077923741558478 ~1990
37079219741584398 ~1990
370793233707932319 ~1992
37079411741588238 ~1990
37079879741597598 ~1990
37079891741597838 ~1990
370800592966404739 ~1992
37080083741601678 ~1990
370801612224809679 ~1991
37080839741616798 ~1990
37080971741619438 ~1990
37081871741637438 ~1990
370819912966559299 ~1992
37082291741645838 ~1990
37082411741648238 ~1990
37082939741658798 ~1990
Exponent Prime Factor Digits Year
370837132225022799 ~1991
37083983741679678 ~1990
37084343741686878 ~1990
370843878900252899 ~1993
37084559741691198 ~1990
37085351741707038 ~1990
370853532225121199 ~1991
37085759741715198 ~1990
37085963741719278 ~1990
37086359741727198 ~1990
370866012225196079 ~1991
37086671741733438 ~1990
370869535192173439 ~1992
37088039741760798 ~1990
37088879741777598 ~1990
370897513708975119 ~1992
370897972225387839 ~1991
37090139741802798 ~1990
37090871741817438 ~1990
37091711741834238 ~1990
37092311741846238 ~1990
37092371741847438 ~1990
37093079741861598 ~1990
37093403741868078 ~1990
37093691741873838 ~1990
Exponent Prime Factor Digits Year
37093801148375204110 ~1993
37094159741883198 ~1990
37094231741884638 ~1990
37094339741886798 ~1990
37094591741891838 ~1990
37094819741896398 ~1990
37095671741913438 ~1990
37095983741919678 ~1990
37096271741925438 ~1990
37096799741935998 ~1990
37097279741945598 ~1990
37097911178069972910 ~1994
37098791741975838 ~1990
37098863741977278 ~1990
37099883741997678 ~1990
37100363742007278 ~1990
37101067126143627910 ~1993
37101503742030078 ~1990
371016712968133699 ~1992
37101899742037998 ~1990
371019012226114079 ~1991
371022772226136639 ~1991
37102283742045678 ~1990
37102739742054798 ~1990
371031592968252739 ~1992
Exponent Prime Factor Digits Year
37104059742081198 ~1990
37104491742089838 ~1990
37104971742099438 ~1990
37105319742106398 ~1990
37105811742116238 ~1990
37106579742131598 ~1990
37106603742132078 ~1990
371068972968551779 ~1992
37107071742141438 ~1990
371085292968682339 ~1992
37108811742176238 ~1990
37109003742180078 ~1990
37109339742186798 ~1990
371095372968762979 ~1992
37109543742190878 ~1990
371099932226599599 ~1991
37110323742206478 ~1990
37110383742207678 ~1990
371107012968856099 ~1992
37110851742217038 ~1990
37111583742231678 ~1990
371116098906786179 ~1993
37111979742239598 ~1990
37112279742245598 ~1990
371136772226820639 ~1991
2031
GIMPS The Prime Pages FactorDb.com
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26-03-29