The Riemann Hypothesis and the Nontrivial Zeros of the General L-Functions

Details The Riemann Hypothesis and the Nontrivial Zeros of the General L-Functions The Riemann Hypothesis and the Nontrivial Zeros of the General L-Functions

2008-01-26

arxiv.org/abs/0801.4072v3

Mathematics

General Mathematics

Changes have been made for equations (9) in the previous version and reorganized the presentation

Scientific paper

Starting from the symmetric functional equation, we have demonstrated that
zeta(s) = 0 is equivalent to zeta(sigma) = zeta(1-sigma), which is also
equivalent to pi(sigma)gama(sigma) = pi(1-sigma)gama(1-sigma). Both equations
furnished the same conclusion: sigma = 1/2. Thus, the Riemann Hypothesis is
proved true.

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