Riemann Hypothesis Proof
Inventor Engineer / Mena Adel Nagy Asham
Mr. Mena Fady Adel
Miss.Mena Marian Adel
Suez , Egypt
The Riemann zeta function ζ(s) is a function whose argument s may be any complex number other than 1, and whose values are also complex. It has zeros at the negative even integers; that is, ζ(s) = 0 when s is one of −2, −4, −6, …. These are called its trivial zeros. However, the negative even integers are not the only values for which the zeta function is zero. The other ones are called non-trivial zeros. The Riemann hypothesis is concerned with the locations of these non-trivial zeros, The real part of every non-trivial zero of the Riemann zeta function is 1/2.
Riemann hypothesis proof .
Laws and simple ways to find all the prime numbers .
Reverse calculating two primes that has been multiplied with each other very simple.
Connection of zeta function with the primes.
Proof all the ways that I got.
Keywords : Riemann zeta function , Primes , Euler’s equation , Complex number , Graphs of trig functions .
 Official Problem Description With Links to Riemann’s paper by Clay Mathematics Institute . http://WWW.claymath.org/millenium problems/Riemann hypohesis
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