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         Goldbach's Conjecture:     more books (25)
  1. Uncle Petros and Goldbach's Conjecture: A Novel of Mathematical Obsession by Apostolos Doxiadis, 2001-02-03
  2. The Goldbach Conjecture (2nd Edition)
  3. Transtheoretic Foundations of Mathematics, Volume 1C: Goldbach Conjecture by H. Pogorzelski, 1997-12
  4. Uncle Petros and Goldbach's Conjecture by Apostolos Doxiadis, 2001-03-05
  5. Oncle Petros ou la conjecture de Goldbach by Apostolos Doxiadis, 2002-01-14
  6. The Goldbach Conjecture and the Universe of Primes by Charles William Johnson, 2007-11-26
  7. Uncle Petros and Goldbach's Conjecture : A Novel of Mathematical Obsession by Apostolos K. Doxiadis, 2000
  8. Hilbert's Problems: Goldbach's Conjecture, Continuum Hypothesis, Consistency, Diophantine Set, Hilbert's Third Problem, Hilbert's Tenth Problem
  9. Uncle Petros and Goldbachs Conjecture - 2000 publication. by Apostolos Doxiadis, 2000
  10. Conjectures About Prime Numbers: Goldbach's Conjecture, Twin Prime Conjecture, Goldbach's Weak Conjecture, Schinzel's Hypothesis H
  11. Goldbach Conjecture
  12. Uncle Petros and Goldbach's Conjecture.(Review): An article from: World Literature Today by Minas Savvas, 2000-06-22
  13. Analytic Number Theory: Goldbach's Conjecture, Prime Number Theorem, Elliptic Curve, Elliptic Function, Brun's Constant
  14. Additive Number Theory: Goldbach's conjecture, Waring's problem, Goldbach's weak conjecture, Polite number, Schnirelmann density

61. Everything About Christian Goldbach
Origins On 7 June, 1742, the Prussian mathematician Christian Goldbach wrote a letter to Leonhard en.wikipedia.org/wiki/Goldbach s_conjecture
http://www.exalead.fr/wikipedia/results/Christian Goldbach/en
Customize your homepage Use Exalead in your browser Web Images Wikipedia Video All Wikipedia Pages written in English Advanced search Wikipedia Results of about for Christian Goldbach View: Christian Goldbach Christian Goldbach (March 18, 1690 - November 20, 1764) was a Prussian mathematician who also studied law. He is remembered today for Goldbach 's conjecture. Prussia, en .wikipedia .org /wiki Christian Goldbach Preview
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Goldbach Christian Goldbach , an 18th century Prussian mathematician Goldbach 's conjecture, one of the oldest unsolved en .wikipedia .org /wiki Goldbach Preview See also:
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Goldbach 's conjecture Goldbach 's conjecture is one of the oldest unsolved problems in Origins On 7 June, 1742, the Prussian mathematician

62. Goldbach\ S_conjecture Essential Information, Explanation
Essential Information explanations, latest texts monographs on Goldbach\ s_conjecture. Uncle Petros and Goldbach s Conjecture by Apostolos K. Doxiadis
http://real-estate-properties.com/primary/mathematics-mathematicians/Goldbach%27

63. Konjekto De Goldbach:
Conjectura_de_Goldbach Goldbachova_hypotéza Goldbachs_formodning Goldbachsche_Vermutung _ _ Goldbach s_conjecture
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Konjekto de Goldbach
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64. Index Go
Goldbach s_conjecture Goldbach s_weak_conjecture Goldbachs_conjecture Goldberg_Variations Goldberg_variations Goldberry Golden Golden s_Bridge,_New_York
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You may copy and modify it as long as the entire work (including additions) remains under this license.
To view or edit this article at Wikipedia, follow this link

65. Index Of The Topics: Go
Goldbach s_conjecture 776. Goldbach s_weak_conjecture 777. Goldbach_conjecture 778. Goldbach_problem 779. Goldbachs_conjecture 782. Goldberg_Variations
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66. Goldbach
Translate this page http//en.wikipedia.org/wiki/Goldbach s_conjecture. 9. Von Goldbach Norwegische Waldkatzen. Die Zuchtstätte in Feuerthalen in der Schweiz stellt ihre Katzen
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67. Goldbachova Domneva:
_ Cungittura_di_Goldbach Goldbach s_conjecture Goldbachs_hypotes Goldbach_hipotezi
http://sl.pandapedia.com/wiki/Goldbachova_domneva
Goldbachova domneva
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  • Goldbachova_hypot©za Goldbach's_conjecture Goldbach-sejt©s Goldbach's_conjecture ... Add to OnlyWire Goldbachova domneva iz teorije Å¡tevil je ena od najstarejÅ¡ih nereÅ¡enih problemov v matematiki
    Vsako sodo število , večje od , lahko zapišemo kot vsoto dveh praštevil
    Isto praštevilo se lahko pojavi dvakrat. Domnevo je poznal že Descartes . Enakovredno obliko je zapisal leta Christian Goldbach v pismu Eulerju
    Vsako število, večje od , lahko zapišemo kot vsoto treh praštevil.
    Domnevo je raziskovalo veliko strokovnjakov teorije števil in so jo preverili za soda števila v intervalu [1, 4 · 10 ]. Velika večina matematikov na podlagi statističnih premislekov preko verjetnostne porazedelitve praštevil meni, da je domneva pravilna: če je sodo število večje, ga verjetneje zapišemo kot vsoto dveh praštevil. Vemo, da lahko vsako sodo število zapišemo kot vsoto največ šestih praštevil. Z Vinogradovim delom je jasno, da lahko poljubno veliko sodo število zapišemo kot vsoto največ petih praštevil. Vinogradov je nadalje dokazal, da lahko skoraj vsa soda števila zapišemo kot vsoto dveh praštevil v smislu, da

68. * Go * Index
Goldbach s_conjecture. 697. Goldbach s_conjecture. 698. Goldbach s_weak_conjecture. 699. Goldbach_conjecture. 700. Goldbach_problem
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69. Bambooweb - Informational Resource
http//www.newwikisite.com/articles/g/o/Goldbach s_conjecture.html; Boris Spassky (3794 bytes) Article Contents Too Long To Display In Search Results
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70. Wikipedia Goldbach S Conjecture
The original article can be found at http//en.wikipedia. org/wiki/Goldbach s_conjecture. All text is available under the terms of the GNU Free
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Goldbach's conjecture

From Wikipedia, the free encyclopedia.
Goldbach's Conjecture is one of the oldest unsolved problem in number theory and in all of mathematics . It states:
Every even number greater than 2 can be written as the sum of two primes
(The same prime may be used twice.) The conjecture had been known to Descartes . The following statement is weaker but is the one originally conjectured in a letter written by Goldbach to Euler in
Every number greater than 5 can be written as the sum of three primes.
. The majority of mathematicians believe the conjecture to be true, mostly based on statistical considerations focusing on the probabilistic distribution of prime numbers : the bigger the even number, the more "likely" it becomes that it can be written as a sum of two primes. We know that every even number can be written as the sum of at most six primes. As a result of work by Vinogradov , every sufficiently large even number can be written as the sum of at most four primes. Vinogradov proved furthermore that

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