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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
1365056512730113039 ~1995
1365074632730149279 ~1995
1365114712730229439 ~1995
1365117832730235679 ~1995
1365187792730375599 ~1995
1365200032730400079 ~1995
136520191245736343910 ~1997
136523201109218560910 ~1996
1365240778191444639 ~1996
1365251392730502799 ~1995
1365253912730507839 ~1995
1365259792730519599 ~1995
1365328432730656879 ~1995
136533713327680911310 ~1997
1365349912730699839 ~1995
1365356032730712079 ~1995
1365368392730736799 ~1995
1365392392730784799 ~1995
136540169327696405710 ~1997
1365523792731047599 ~1995
1365596392731192799 ~1995
1365607578193645439 ~1996
1365640792731281599 ~1995
1365657712731315439 ~1995
1365678832731357679 ~1995
Exponent Prime Factor Digits Year
1365684138194104799 ~1996
1365692992731385999 ~1995
1365717832731435679 ~1995
136573901109259120910 ~1996
1365740991010648332711 ~1998
1365749392731498799 ~1995
1365756232731512479 ~1995
1365785512731571039 ~1995
1365816112731632239 ~1995
136581707109265365710 ~1996
1365824171201925269711 ~1999
1365830992731661999 ~1995
136583281300483218310 ~1997
1365853432731706879 ~1995
1365926632731853279 ~1995
1365954018195724079 ~1996
1365954112731908239 ~1995
1365966112731932239 ~1995
1366026592732053199 ~1995
136604399109283519310 ~1996
1366077712732155439 ~1995
1366117912732235839 ~1995
1366154632732309279 ~1995
1366183432732366879 ~1995
1366191112732382239 ~1995
Exponent Prime Factor Digits Year
1366194738197168399 ~1996
136620101655776484910 ~1998
1366203712732407439 ~1995
136625227792426316710 ~1998
136626571218602513710 ~1997
136626821109301456910 ~1996
1366278112732556239 ~1995
136630891218609425710 ~1997
136631309109305047310 ~1996
136637533956462731110 ~1998
1366381792732763599 ~1995
1366393138198358799 ~1996
1366402912732805839 ~1995
1366411192732822399 ~1995
1366422232732844479 ~1995
1366422832732845679 ~1995
1366426312732852639 ~1995
1366475178198851039 ~1996
136648429874549945710 ~1998
1366520512733041039 ~1995
136653211245975779910 ~1997
136653977109323181710 ~1996
1366549978199299839 ~1996
1366574032733148079 ~1995
1366622418199734479 ~1996
Exponent Prime Factor Digits Year
1366665592733331199 ~1995
1366678312733356639 ~1995
1366728138200368799 ~1996
1366749112733498239 ~1995
1366769418200616479 ~1996
1366828912733657839 ~1995
1366871512733743039 ~1995
1366902832733805679 ~1995
1366905112733810239 ~1995
1366923832733847679 ~1995
1366954912733909839 ~1995
1366989112733978239 ~1995
1367047792734095599 ~1995
1367069392734138799 ~1995
1367098192734196399 ~1995
1367121178202727039 ~1996
1367149938202899599 ~1996
136715107218744171310 ~1997
1367152192734304399 ~1995
1367157232734314479 ~1995
1367163232734326479 ~1995
1367169778203018639 ~1996
1367307712734615439 ~1995
1367314378203886239 ~1996
136732667246118800710 ~1997
2571
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25-04-20