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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
1051097578408780579 ~1995
1051102312102204639 ~1994
105110311105110311110 ~1995
1051103632102207279 ~1994
1051106392102212799 ~1994
1051148512102297039 ~1994
105115357504553713710 ~1997
1051162432102324879 ~1994
1051164416306986479 ~1995
1051170592102341199 ~1994
105118847777879467910 ~1997
1051196392102392799 ~1994
1051220512102441039 ~1994
1051238032102476079 ~1994
1051249792102499599 ~1994
1051257112102514239 ~1994
105126683588709424910 ~1997
1051309192102618399 ~1994
1051366376308198239 ~1995
1051379098411032739 ~1995
105139403841115224110 ~1998
1051431232102862479 ~1994
1051434112102868239 ~1994
105146281231321818310 ~1996
1051466032102932079 ~1994
Exponent Prime Factor Digits Year
1051501312103002639 ~1994
1051514392103028799 ~1994
1051567312103134639 ~1994
1051571818412574499 ~1995
105158257315474771110 ~1997
1051604032103208079 ~1994
1051614712103229439 ~1994
1051618792103237599 ~1994
105170827105170827110 ~1995
1051723498413787939 ~1995
1051727578413820579 ~1995
1051763032103526079 ~1994
1051778816310672879 ~1995
105182087252437008910 ~1996
1051827416310964479 ~1995
1051832776310996639 ~1995
1051863112103726239 ~1994
1051906432103812879 ~1994
1051958512103917039 ~1994
1051973698415789539 ~1995
1051978312103956639 ~1994
1051994032103988079 ~1994
105199877147279827910 ~1996
1052022832104045679 ~1994
1052050912104101839 ~1994
Exponent Prime Factor Digits Year
1052072992104145999 ~1994
1052096776312580639 ~1995
1052104918416839299 ~1995
105210793231463744710 ~1996
1052115298416922339 ~1995
1052116792104233599 ~1994
1052119192104238399 ~1994
1052151712104303439 ~1994
1052161312104322639 ~1994
1052185016313110079 ~1995
105230443420921772110 ~1997
1052354392104708799 ~1994
1052370592104741199 ~1994
1052391616314349679 ~1995
1052408578419268579 ~1995
1052411512104823039 ~1994
1052413978419311779 ~1995
1052490736314944399 ~1995
1052492936314957599 ~1995
1052509792105019599 ~1994
1052551192105102399 ~1994
1052560918420487299 ~1995
1052602312105204639 ~1994
105261889252628533710 ~1996
1052633512105267039 ~1994
Exponent Prime Factor Digits Year
1052669392105338799 ~1994
1052767792105535599 ~1994
1052803912105607839 ~1994
1052842936317057599 ~1995
1052856232105712479 ~1994
1052895118423160899 ~1995
1052903512105807039 ~1994
1052914192105828399 ~1994
1052956432105912879 ~1994
1052968192105936399 ~1994
1052974312105948639 ~1994
1052986018423888099 ~1995
1053010378424082979 ~1995
1053014032106028079 ~1994
1053026512106053039 ~1994
105305831273795160710 ~1996
1053090976318545839 ~1995
1053100432106200879 ~1994
1053134216318805279 ~1995
105317321315951963110 ~1997
1053183712106367439 ~1994
1053204832106409679 ~1994
1053226312106452639 ~1994
1053233032106466079 ~1994
105324287273843146310 ~1996
2482
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25-06-15