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Riemann Hypothesis:     more books (41)

The Riemann Hypothesis: A Resource for the Afficionado and Virtuoso Alike (CMS Books in Mathematics) The Riemann Hypothesis: The Greatest Unsolved Problem in Mathematics by Karl Sabbagh, 2004-05-26 Stalking the Riemann Hypothesis: The Quest to Find the Hidden Law of Prime Numbers by Dan Rockmore, 2006-05-09 Riemann Hypothesis and Prime Number Theorem; Comprehensive Reference, Guide and Solution Manual by Daljit S. Jandu, 2005-12-20 Riemann Hypothesis and Hilbert's Tenth Problem (Mathematics and Its Applications) by S. Chowla, 1965-01-01 Casimir Force, Casimir Operators and the Riemann Hypothesis: Mathematics for Innovation in Industry and Science ([De Gruyter Proceedings in Mathematics]) by Gerrit van Dijk, 2010-10-14 The Riemann Hypothesis And The Roots Of The Riemann Zeta Function by Samuel W. Gilbert, 2009-01-22 Zeta and L-Functions: Riemann Zeta Function, Dirichlet's Theorem on Arithmetic Progressions, Generalized Riemann Hypothesis, Langlands Program Proving the Riemann Hypothesis and other simple things by Dirk L. van Krimpen, 2009-01-01 Millennium Prize Problems: P Versus Np Problem, Poincaré Conjecture, Millennium Prize Problems, Riemann Hypothesis, Hodge Conjecture A Suggestion Concerning a Solution to the Riemann Hypothesis by Jeffrey Neuzil, 2008-07-28 How Many Primes up to BillionXTrillion? Approximating the Riemann Hypothesis Series by H. Vic Dannon, 2008 A numerical test on the Riemann hypothesis with applications.: An article from: Journal of Mathematics and Statistics by N.K. Oladejo, I.A. Adetunde, 2009-01-01 Hypothesis finxit.(Stalking the Riemann Hypothesis)(Book Review): An article from: New Criterion by John Derbyshire, 2005-11-01

lists with details

81. Riemann's Hypothesis Part 2
    riemann's hypothesis Part 2. riemann's hypothesis Part 2. riemann'sapproximation to pi(x) The Prime Number Theorem states that pi  
    http://www.users.globalnet.co.uk/~perry/maths/riemannshypothesis2/riemannshypoth
    
    Extractions: Riemann's Hypothesis Part 2 Riemann's approximation to pi(x) The Prime Number Theorem states that pi(x) ~ Li(x). This is a fair enough approximation, but it has fairly large error terms. The end result of Riemann's paper on pi(x) was to narrow this error term down significantly. Of course the validity of this result is pending the proof that all zeroes lie on the critical line. Although this is not the precise method Riemann used, it covers his general flow. We begin by defining a jump function S(x) as a function with an unusual technique for counting primes and prime powers. S(x) = +1 if x is prime +1/n if x is p n Riemann then determined a formula relating S(x) to pi(x): This result is obvious - S(x) is the sum of the primes to x, plus 1/2 the sum of the number of prime squares, which is identical to pi(x ), and so on. We require this equation with pi(x) as the main term, so we apply the Mobius Inversion formula: divides n = 1 if n is square-free with an even number of prime factors = -1 if n is square-free with an odd number of prime factors Making the exchange gives: The next step is to make a substitution for S(x). S(X) can be analytically defined (via a lengthy process) as:

82. About "Zeta Related Functions And Proof Of Riemann's Hypothesis"
    Recentstudies on Zeta functions and a proposed proof of riemann's hypothesis.Zeta related functions and proof of riemann's hypothesis. Author  
    http://mathforum.org/library/view/17022.html
    
    Extractions: Visit this site: http://riemannhyp.cjb.net/ Author: Description: Recent studies on Zeta functions and a proposed proof of Riemann's Hypothesis. Theorem of El'Melik; Proof of "Riemann's hypothesis" by above identities; Other Zeta related functions. Levels: College Research Languages: English Math Topics: Number Theory Analytic Number Theory

83. Citation
    seventh annual ACM symposium on Theory of computing toc 1975 , Albuquerque, NewMexico, United States riemann's hypothesis and tests for primality Author Gary  
    http://portal.acm.org/citation.cfm?id=803773&dl=ACM&coll=portal&CFID=11111111&CF

84. HiPiLib Enter Page
    This page has moved to. http//www.zetagrid.net. Please change your bookmarks.  
    http://www.hipilib.de/zeta/

85. Notices Table Of Contents
    http://www.ams.org/notices/200303/200303-toc.html

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