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The disproof and fall of the Riemann’s hypothesis by quadratic base: The correct variable distribution of prime numbers by the clear mathematics of the half-line values (“Chan function”) of prime numbers

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Author(s): Vinoo Cameron

Journal: International Journal of Applied Mathematical Research
ISSN 2227-4324

Volume: 2;
Issue: 1;
Start page: 103;
Date: 2012;
Original page

ABSTRACT
This manuscript is about the variable curvature of empty space as defined by a new numbers theorem where numbers are primarily defined by their relationship to a half-line of a fixed divergence at 1:3, that theorem is not fully included in this short paper. The variability is yet by a constant distribution of variable prime numbers, which are curved spiral ascension of the prime number values that are divergent at 1:3. The fall of RH is obvious with the demonstration of the base numbers of the spiral sets that are variable and appear random. The details of the mathematics are discussed in a larger related manuscript (“The variability of all empty space by prime numbers.), not yet published, but offered to   research journals including this one. The mistakes of George Riemann and those of Albert Einstein by pure mathematics are several including the not understanding Chan points of Prime number spiral, the infinite dimensions, polarity, not knowing the “Chan Point” and the quadratic base, and lastly not knowing the divergence at exact 1:3 with a mathematical “Keel constant” of 18.The most important error is that of not knowing the mathematical basis of continuums (as prime numbers are fixed non divisible). The understanding of orientation from a fixed half-line is prime number mathematics. As one looks at the diagram presented, one can transcribe the topology of the spiral sets below the Chan point and the quadratic base between prime number 19 and 23 on a flat page of paper, but not after that as the warped curved plane changes and one would need to constantly realign the paper. It is a hard concept but mathematical concept.18 (5+6+7)at 1:3, 19 with a quadratic base of and between the prime 19 and 23 (Chan point).   With regard to the subject of Riemann’s Hypothesis, this is a Diaspora to a scientific community of a major work on Prime numbers that has also been submitted to major papers pending submission, with a few recently published, (and no work on prime numbers has ever been rejected). Much credit as far as this author is concerned is due to the journal that published the initial work and he is an astute scientist who understands creativity rather than just Spartan methods that dominate the sciences today. The series presented here is by design, and had been submitted for the purpose of scientific Diaspora. Half-line constant numbers (+2) numbers are unique to each spiral set of prime numbers, the half-line value simply relates to the prime numbers unique relationship with relation to the half line of the divergence .This limited expose shows the actual distribution of the prime number spiral curves by the placement of prime numbers at half-line value which is clearly distinct for each prime number of a spiral set... Since current mathematics remain mathematically obsessed with Riemann’s hypothesis, we submit this as a clear proof that RH is simply an observational mathematics, without the deduction of the prime number distribution. Chan function very briefly is the curved spiral function of all prime numbers, and is evident in the material provided here, but it is based on extensive mathematics that is not presented here, but will be presented in a larger paper as indicated above. All prime numbers have a special distributive code including orientation.
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