Symmetry and the Zeros of Riemann's Zeta Function : Two Finite Mirror Image V...
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Symmetry and the Zeros of Riemann's Zeta Function : Two Finite Mirror Image V.... The famous "nontrivial zeros" are a set of complex numbers that produce zero when given to Riemann's zeta function. Riemann's hypothesis is that the real part of each nontrivial zero is a half. The author, Anthony Lander, is a paediatric surgeon and not a mathematician. Symmetry and the Zeros of Riemann's Zeta Function : Two Finite Mirror Image Vector Series Restrict the Nontrivial Zeros of Riemann's Zeta Function to the Critical Line and the Zeros of Its Derivative to Its Right., Paperback by Lander, Anthony D., ISBN 1986074145, ISBN-13 9781986074148, Like New Used, Free shipping in the US The famous "nontrivial zeros" are a set of complex numbers that produce zero when given to Riemann's zeta function. This set of numbers influences the distribution of the prime numbers. The nontrivial zeros therefore lie at the very heart of mathematics, since every integer greater than 1 is a unique product of primes. Riemann's hypothesis is that the real part of each nontrivial zero is a half. The author, Anthony Lander, is a paediatric surgeon and not a mathematician. However, Anthony has had a longstanding interest in symmetry and symmetry breaking in biological systems. He came across Riemann's hypothesis in 2012 and believes that a symmetry evident in Euler's zeta underlies the truth of Riemann's hypothesis and why the zeros repel.
