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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
158901359286022446310 ~1997
1589041313178082639 ~1995
158905237254248379310 ~1997
1589111993178223999 ~1995
1589141633178283279 ~1995
1589185313178370639 ~1995
1589187233178374479 ~1995
1589237539535425199 ~1996
1589278939535673599 ~1996
1589288393178576799 ~1995
1589309219535855279 ~1996
1589366694195928061711 ~2000
158938127381451504910 ~1998
1589386913178773839 ~1995
1589406233178812479 ~1995
1589418739536512399 ~1996
1589418833178837679 ~1995
1589468033178936079 ~1995
158947441731158228710 ~1998
1589481713178963439 ~1995
1589514833179029679 ~1995
1589584793179169599 ~1995
1589627539537765199 ~1996
1589627993179255999 ~1995
1589640233179280479 ~1995
Exponent Prime Factor Digits Year
1589658713179317439 ~1995
158966683158966683110 ~1997
1589672393179344799 ~1995
1589673539538041199 ~1996
1589692313179384639 ~1995
1589722793179445599 ~1995
158976343254362148910 ~1997
1589845433179690879 ~1995
1589855513179711039 ~1995
1589865019539190079 ~1996
1589936513179873039 ~1995
1589950193179900399 ~1995
1590082313180164639 ~1995
159008371159008371110 ~1997
1590151339540907999 ~1996
1590183833180367679 ~1995
1590222713180445439 ~1995
1590234713180469439 ~1995
1590329993180659999 ~1995
1590434033180868079 ~1995
1590471113180942239 ~1995
1590475193180950399 ~1995
1590477113180954239 ~1995
1590495713180991439 ~1995
159049859127239887310 ~1997
Exponent Prime Factor Digits Year
1590534833181069679 ~1995
1590563993181127999 ~1995
1590589433181178879 ~1995
1590622313181244639 ~1995
1590646939543881599 ~1996
1590661913181323839 ~1995
1590677393181354799 ~1995
1590689993181379999 ~1995
1590761633181523279 ~1995
1590771233181542479 ~1995
1590814793181629599 ~1995
1590830033181660079 ~1995
1590863033181726079 ~1995
1590920993181841999 ~1995
1590932993181865999 ~1995
1590934193181868399 ~1995
159097331127277864910 ~1997
159101009127280807310 ~1997
1591077713182155439 ~1995
1591081433182162879 ~1995
1591112993182225999 ~1995
1591234793182469599 ~1995
1591259513182519039 ~1995
1591263233182526479 ~1995
1591301993182603999 ~1995
Exponent Prime Factor Digits Year
159135329127308263310 ~1997
1591354793182709599 ~1995
1591378313182756639 ~1995
1591457993182915999 ~1995
159146807127317445710 ~1997
1591495913182991839 ~1995
159154847413802602310 ~1998
1591592633183185279 ~1995
159161011254657617710 ~1997
1591624313183248639 ~1995
1591666433183332879 ~1995
1591678379550070239 ~1996
1591705193183410399 ~1995
1591720019550320079 ~1996
159173891127339112910 ~1997
1591739393183478799 ~1995
159181579382035789710 ~1998
1591823419550940479 ~1996
1591851113183702239 ~1995
1591869833183739679 ~1995
1591876619551259679 ~1996
1591883393183766799 ~1995
159190543159190543110 ~1997
159191387127353109710 ~1997
159191887382060528910 ~1998
2646
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25-04-20