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Riemann's Zeta Function H. M. Edwards
Publisher: Academic Press Inc

This function is linked to many phenomena in nature. Sometimes I like to sharpen my mind a little (only just) with a math article or two, to see how little I remember calculus from high school and college. Primes also have a link to quantum phenomena via the Riemann Zeta function. Posted on January 29, 2013 by Joe. With the last couple of posts under our belt, we're ready to have a peek at something a little more exciting: the Riemann \zeta -function and it's relationship to the prime numbers. Its been a while since I dusted off good old rzf … ok, its been 12-ish days … but I really have been wanting to try recoding it in javascript. The primes are the primes; $\zeta(s) = \sum_{n=1}^{\infty} n^{-s}$ is the Riemann zeta function. Riemann Zeta Function in javascript or node.js. But right in the middle there is a discussion of Bernhard Riemann's zeta function, which in my (albeit layman's understanding) is concerned with predicting the distribution of prime numbers. $\zeta(2)$ is the sum of the reciprocals of the square numbers, which is $\frac{\pi^2}{6}$ thanks to Euler. When you think about it, this statement is rather profound . The Riemann Hypothesis is not based on the Euler product." I disagree and let me explain why: Golden key is not Euler product. The Riemann zeta function states all non-trivial zeros have a real part equal to ( ½ ) . My latest math work links prime numbers to the Pareto distribution. Namely, articles like this one.