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

For any number s , the zeta function \zeta(s) is the sum of the reciprocals of all natural numbers raised to the s^\mathrm{th} power. That thing pops up everywhere". Http://www.worldcommunitygrid.org/getDynamicImage.do?memberName=DAMichaud&mnOn=true&stat=1&imageNum=3&rankOn=false&proje Random matrices and the Riemann zeta function. I asked my nerd friend what pi-related thing I should make into a pie form. Of the zeta function (and hence, about the {\zeta} function itself) as we would like. The book under review is a monograph devoted to a systematic exposition of the theory of the Riemann zeta-function \zeta(s) . €�Although the Riemann zeta-function is an analytic function with [a] deceptively simple definition, it keeps bouncing around almost randomly without settling down to some regular asymptotic pattern. Riemann zeta function is a rather simple-looking function. The answer I got: You should use the Riemann zeta function with power 2. Indeed the book is not new and neither the best on the subject. Riemann's ten-page-long paper “Über die Anzahl der Primzahen unter einer gegebener Gröβe” has great influence on modern number theory. That thing pops up everywhere" - Cryptonomicon by Neal Stephenson.