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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
1083463912166927839 ~1994
1083530392167060799 ~1994
1083542936501257599 ~1995
1083578392167156799 ~1994
1083581992167163999 ~1994
108360067108360067110 ~1995
1083603616501621679 ~1995
1083610792167221599 ~1994
1083696232167392479 ~1994
1083744112167488239 ~1994
1083746992167493999 ~1994
1083771832167543679 ~1994
1083825112167650239 ~1994
1083831112167662239 ~1994
1083853736503122399 ~1995
108387859260130861710 ~1996
1083884176503305039 ~1995
108394483108394483110 ~1995
1083960118671680899 ~1995
108400207108400207110 ~1995
1084002176504013039 ~1995
1084011232168022479 ~1994
1084024318672194499 ~1995
1084038592168077199 ~1994
1084041712168083439 ~1994
Exponent Prime Factor Digits Year
1084051192168102399 ~1994
1084060192168120399 ~1994
1084105736504634399 ~1995
1084131592168263199 ~1994
1084153976504923839 ~1995
1084154216504925279 ~1995
1084174432168348879 ~1994
1084176016505056079 ~1995
1084185172168370340111 ~1999
108420163108420163110 ~1995
1084202392168404799 ~1994
1084204616505227679 ~1995
1084211392168422799 ~1994
108421739195159130310 ~1996
1084223998673791939 ~1995
1084230976505385839 ~1995
1084242592168485199 ~1994
1084282912168565839 ~1994
1084287832168575679 ~1994
1084294792168589599 ~1994
1084302418674419299 ~1995
1084311112168622239 ~1994
1084311712168623439 ~1994
1084363432168726879 ~1994
1084399792168799599 ~1994
Exponent Prime Factor Digits Year
1084400632168801279 ~1994
1084417312168834639 ~1994
1084424032168848079 ~1994
1084487992168975999 ~1994
1084513312169026639 ~1994
1084563298676506339 ~1995
1084574392169148799 ~1994
1084581232169162479 ~1994
1084623112169246239 ~1994
1084637392169274799 ~1994
1084654432169308879 ~1994
1084716832169433679 ~1994
1084729432169458879 ~1994
108473863260337271310 ~1996
1084759576508557439 ~1995
1084774192169548399 ~1994
108478213260347711310 ~1996
1084798216508789279 ~1995
108481889520713067310 ~1997
1084844512169689039 ~1994
1084851712169703439 ~1994
1084903312169806639 ~1994
1084975912169951839 ~1994
1084996192169992399 ~1994
1085014432170028879 ~1994
Exponent Prime Factor Digits Year
1085019832170039679 ~1994
108504607108504607110 ~1995
1085065376510392239 ~1995
1085086192170172399 ~1994
108508663173613860910 ~1996
1085101312170202639 ~1994
1085145832170291679 ~1994
1085148832170297679 ~1994
108514933173623892910 ~1996
1085154976510929839 ~1995
108515623108515623110 ~1995
1085193712170387439 ~1994
1085223976511343839 ~1995
1085234632170469279 ~1994
1085235112170470239 ~1994
1085246812409247918311 ~1999
1085297632170595279 ~1994
1085305312170610639 ~1994
1085322178682577379 ~1995
108532759455837587910 ~1997
1085363392170726799 ~1994
1085380432170760879 ~1994
1085432512170865039 ~1994
1085442298683538339 ~1995
1085465512170931039 ~1994
2453
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25-04-20