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63. Talk:Riemann Hypothesis - Uncyclopedia, The Content-free Encyclopedia Retrieved from http//uncyclopedia.org/wiki/Talkriemann_hypothesis . Category Deletion Survivor. Views. Article; Discussion; Edit; +; History http://uncyclopedia.org/wiki/Talk:Riemann_Hypothesis

Talk:Riemann Hypothesis From Uncyclopedia, the content-free encyclopedia. Jump to: navigation search This is the talk page for discussing improvements to the Riemann Hypothesis article. This is not a forum for general discussion about what you did last night . We have the Village Dump for things like that. Please sign and date your posts by typing four tildes ( Put new text under old text. Click here to start a new topic New to Uncyclopedia? Welcome Ask questions, get answers Be Civil Assume Bad Faith ... No Cyberbullying Article policies How To Be Funny And Not Just Stupid Satirical point of view Verifiability vs. Complete Bollocks This article was nominated for deletion on September 5, 2005. The result of the discussion was Keep. The contents of Rieman hypothesis were merged into Riemann Hypothesis and they now redirect here. For the contribution history and old versions of the merged article please see its history edit Merge Is there some way to merge this with the article Riemann hypothesis KP CUN 06:26, 6 Sep 2005 (UTC) I think that this should article should be moved to some other math hypothesis or theory. (e.g., "Pythagorean Theorem" appears to be wide open.) This article is good and the Riemann hypothesis is outstanding but I don't think they are compatible.

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Algebra Applied Mathematics Calculus and Analysis Discrete Mathematics ... Less... Riemann Hypothesis First published in Riemann's groundbreaking 1859 paper (Riemann 1859), the Riemann hypothesis is a deep mathematical conjecture which states that the nontrivial Riemann zeta function zeros , i.e., the values of other than , ... such that (where is the Riemann zeta function ) all lie on the " critical line " (where denotes the real part of A more general statement known as the generalized Riemann hypothesis conjectures that neither the Riemann zeta function nor any Dirichlet L-series has a zero with real part larger than 1/2. Legend holds that the copy of Riemann's collected works found in Hurwitz's library after his death would automatically fall open to the page on which the Riemann hypothesis was stated (Edwards 2001, p. ix). While it was long believed that Riemann's hypothesis was the result of deep intuition on the part of Riemann, an examination of his papers by C. L. Siegel showed that Riemann had made detailed numerical calculations of small zeros of the Riemann zeta function to several decimal digits (Granville 2002; Borwein and Borwein 2003, p. 68).

65. Condensed Index For Wikipedia Page "Riemann Hypothesis" Top links from Wikipedia page Riemann hypothesis. Bernhard Riemann Birch and SwinnertonDyer conjecture Clay Mathematics Institute Conjecture Divisor http://cwf-co.s3.amazonaws.com/htm/Riemann_hypothesis.htm

Condensed index for Wikipedia page Riemann hypothesis Top terms connections["term(clay+mathematics)"] = [ "link(Clay_Mathematics_Institute)", "term(clay+mathematics)", "term(clay+mathematics)", "term(conjecture)", "term(mathematics+institute)", "term(riemann+hypothesis)", ] clay mathematics connections["term(conjecture)"] = [ "link(Clay_Mathematics_Institute)", "link(Conjecture)", "link(John_Edensor_Littlewood)", "link(Mathematics)", "link(Prime_number)", "term(conjecture)", "term(clay+mathematics)", "term(conjecture)", "term(littlewood)", "term(mathematicians)", "term(mathematics+institute)", "term(number+theorem)", "term(riemann+hypothesis)", ] conjecture connections["term(critical+line)"] = [ "link(Riemann_zeta_function)", "term(critical+line)", "term(critical+line)", "term(infty)", "term(number+theorem)", "term(prime+number)", "term(real+part)", "term(riemann+hypothesis)", "term(riemann+zeta)", "term(trivial+zeros)", "term(zeta+function)", ] critical line connections["term(equivalent)"] = [ "link(Divisor_function)", "link(Riemann_zeta_function)", "term(equivalent)", "term(critical+line)", "term(equivalent)", "term(infty)", "term(number+theorem)", "term(p+sub)", "term(prime+number)", "term(real+part)", "term(riemann+hypothesis)", "term(riemann+zeta)", "term(sum)", "term(trivial+zeros)", "term(zeta+function)", ] equivalent connections["term(harmonic)"] = [ "link(Riemann_zeta_function)", "term(harmonic)", "term(critical+line)", "term(infty)", "term(number+theorem)", "term(prime+number)", "term(real+part)", "term(riemann+hypothesis)", "term(riemann+zeta)", "term(trivial+zeros)", "term(zeta+function)", ]

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search Categories Analytic number theory Zeta functions Conjectures Riemann hypothesis RH directs here. RH is also the common abbreviation for the soap opera Ryan's Hope In mathematics , the Riemann hypothesis , first formulated by Bernhard Riemann in , is one of the most famous of all unsolved problems. It has been an open question for well over a century, despite attracting concentrated efforts from many outstanding mathematicians. Unlike some other celebrated problems, it is more attractive to professionals in the field than to amateurs. The Riemann hypothesis is a conjecture about the distribution of the zeros of the Riemann zeta function s ). The Riemann zeta function is defined for all complex numbers s s s s The real part of any non-trivial zero of the Riemann zeta function is 1/2. Thus the non-trivial zeros should lie on the so-called critical line it with t a real number and i the imaginary unit . The Riemann zeta function along the critical line is sometimes studied in terms of the Z function , whose real zeros correspond to the zeros of the zeta function on the critical line. The Riemann hypothesis is one of the most important open problems of contemporary mathematics ; a $1,000,000 prize has been offered by the

68. Riemann Hypothesis From Wikipedia, the free encyclopedia. Jump to navigation, search. There is also the Riemann hypothesis for curves over finite fields. http://www.mind42.com/wiki/Riemann_hypothesis

Riemann hypothesis From Wikipedia, the free encyclopedia Jump to: navigation search There is also the Riemann hypothesis for curves over finite fields The real part (red) and imaginary part (blue) of the Riemann zeta-function along the critical line Re( s ) = 1/2. You can see the first non-trivial zeros at Im( s ) = ±14.135, ±21.022 and ±25.011. This shows the values of ζ(1/2+it) in the complex plane for ≤ t ≤ 34. (For t=0, ζ(1/2) ≈ -1.460 corresponds to the leftmost point of the red curve.) The Riemann hypothesis (also called the Riemann zeta-hypothesis ), first formulated by Bernhard Riemann in 1859, is one of the most famous and important unsolved problems in mathematics . It has been an open question for almost 150 years, despite attracting concentrated efforts from many outstanding mathematicians. Unlike some other celebrated problems, it is more attractive to professionals in the field than to amateurs. The Riemann hypothesis (RH) is a conjecture about the distribution of the zeros of the Riemann zeta-function s ). The Riemann zeta-function is defined for all

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Articles Archives Start page News Contact Community General Newsletter Contact information Site map Most recommended Search the site Archive Photo Archive Video Archive Articles Archive More ... Wisdom Archive Body Mind and Soul Faith and Belief God and Religion ... Yoga Positions Site map 2 Site map Riemann hypothesis A Wisdom Archive on Riemann hypothesis Riemann hypothesis A selection of articles related to Riemann hypothesis More material related to Riemann Hypothesis can be found here: Index of Articles related to Riemann Hypothesis Riemann hypothesis Page 2 Page 3 ARTICLES RELATED TO Riemann hypothesis Riemann hypothesis: Encyclopedia II - Riemann hypothesis - Other consequences of the Riemann hypothesis The practical uses of the Riemann hypothesis include many propositions which are stated to be true under the Riemann hypothesis, and some which can be shown to be equivalent to the Riemann hypothesis. One is the rate of growth in the error term of the prime number theorem given above. Other formulations equivalent to the Riemann hypothesis involve the M¶bius function μ. The statement that the equation is valid for every s with real part greater than ½, with the sum on the right hand side converging, is equivalent to the Riemann hypothesis. From this w ... See also: Riemann hypothesis Riemann hypothesis - History Riemann hypothesis - The Riemann hypothesis and primes Riemann hypothesis - Other consequences of the Riemann hypothesis ... Riemann hypothesis - Searching for ζ-function zeroes Read more here: Riemann hypothesis: Encyclopedia - Bernhard Riemann Georg Friedrich Bernhard Riemann (September 17, 1826 - July 20, 1866) (pronounced REE mahn) was a German mathematician who made important contributions to analysis and differential geometry, some of them paving the way for the later development of general relativity. His name is connected with the Riemann zeta function, the Riemann hypothesis, the Riemann integral, the Riemann lemma, Riemannian manifolds, the Riemann mapping theorem, Riemann-Hilbert problems, Riemann surfaces, the Riemann-Roch theorem ...

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Site Map Riemann Hypothesis Index for Riemann Website Links For Riemann Hypothesis Information About Riemann Hypothesis APPAREL BABY BEAUTY BOOKS ... MORE SHOPPING... Information Delight Riemann Hypothesis In Mathematics , the Riemann hypothesis (also called the '''Riemann zeta-hypothesis'''), first formulated by Bernhard Riemann in , is one of the most famous of all unsolved problems. It has been an open question for well over a century, despite attracting concentrated efforts from many outstanding mathematicians. Unlike some other celebrated problems, it is more attractive to professionals in the field than to amateurs. The Riemann hypothesis is a Conjecture about the distribution of the Zero s of the Riemann Zeta-function Complex Number Real Number and ''i'' the Imaginary Unit . The Riemann zeta-function along the critical line is sometimes studied in terms of the Z-function , whose real zeros correspond to the zeros of the zeta-function on the critical line. Image of The real part (red) and imaginary part (blue) of the critical line Re(''s'') = 1/2 of the Riemann zeta-function. You can see the first non-trivial zeros at Im(''s'') = ±14.135, ±21.022 and ±25.011. Image of A Polar Graph of zeta, that is, Re(zeta) vs. Im(zeta), along the critical line ''s''=''it''+1/2, with ''t'' running from to 34 The Riemann hypothesis is one of the most important open problems of contemporary Mathematics ; a $1,000,000 prize has been offered by the

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_@import "http://livepress.com/ie50.css"; All Themes Business Education Entertainment ... Encyclopedia Database Encyclopedia Database Related: Millennium Prize Problems P versus NP The Hodge conjecture The Poincar© conjecture The Riemann hypothesis Yang-Mills existence and mass gap Navier-Stokes existence and smoothness The Birch and Swinnerton-Dyer conjecture In mathematics , the Riemann hypothesis (also called the Riemann zeta-hypothesis ), first formulated by Bernhard Riemann in , is one of the most famous of all unsolved problems. It has been an open question for well over a century, despite attracting concentrated efforts from many outstanding mathematicians. Unlike some other celebrated problems, it is more attractive to professionals in the field than to amateurs. The Riemann hypothesis is a conjecture about the distribution of the zeros of the Riemann zeta-function s ). The Riemann zeta-function is defined for all complex numbers s s s s Thus the non-trivial zeros should lie on the so-called critical line it with t a real number and i the imaginary unit . The Riemann zeta-function along the critical line is sometimes studied in terms of the Z-function , whose real zeros correspond to the zeros of the zeta-function on the critical line.

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The W2N.net Wikipedia Riemann Hypothesis edit (Powered By The Rozaleenda Group, Inc. There is also the Riemann hypothesis for curves over finite fields The real part (red) and imaginary part (blue) of the Riemann zeta-function along the critical line Re( s ) = 1/2. You can see the first non-trivial zeros at Im( s ) = ±14.135, ±21.022 and ±25.011. This shows the values of ζ(1/2+it) in the complex plane for ≤ t ≤ 34. (For t=0, ζ(1/2) ≈ -1.460 corresponds to the leftmost point of the red curve.) The Riemann hypothesis (also called the Riemann zeta-hypothesis ), first formulated by Bernhard Riemann in 1859, is one of the most famous and important unsolved problems in mathematics . It has been an open question for almost 150 years, despite attracting concentrated efforts from many outstanding mathematicians. Unlike some other celebrated problems, it is more attractive to professionals in the field than to amateurs. The Riemann hypothesis (RH) is a conjecture about the distribution of the zeros of the Riemann zeta-function s ). The Riemann zeta-function is defined for all

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