[Download] "Extended Zeta Functions Prove or Dis-prove Riemann's Hypothesis" by James Constant # eBook PDF Kindle ePub Free
eBook details
- Title: Extended Zeta Functions Prove or Dis-prove Riemann's Hypothesis
- Author : James Constant
- Release Date : January 17, 2015
- Genre: Mathematics,Books,Science & Nature,
- Pages : * pages
- Size : 53 KB
Description
While extended zeta functions support investigations of Riemann's hypothesis and estimates for the Prime Number Theorem, some zeta functions offer better prospects for providing easy proofs, or disproofs. In 1859, Riemann had the idea to define Euler’s function Ξ΅(x)=∑m^x for all complex numbers s=x+iy by analytic extension. This extension is important in number theory and plays a central role in the distribution of prime numbers. There are a number of ways of extending Euler's zeta function ΞΆ(s) to points where 0≤x≤1. Because ΞΆ(s) is an alternating series, it becomes possible to prove or disprove Riemann's Hypothesis.
![](http://pinterest.com/pin/create/button/?url=https://motyqpikty.blogspot.com/2021/04/download-extended-zeta-functions-prove.html&media=https://is3-ssl.mzstatic.com/image/thumb/Publication3/v4/2a/8a/29/2a8a293a-d5a6-5c6d-e16a-1bbcf86921cf/source/700x700bb.jpg&description=[Download] "Extended Zeta Functions Prove or Dis-prove Riemann's Hypothesis" by James Constant # eBook PDF Kindle ePub Free){kind=link}