The proof is based on a new integral and series representation of Riemann's meromorphic Zeta function occuring in the symmetrical form of his functional equation, (EdH) 1.6, 1.7. Surprisingly (by chance or by purpose?), the equation found providing a new characterization of the imaginary parts of the non-trivial zeros of the zeta function is governed by the same sequence, (4n-1) = 2n+(2n-1), which also governs the scheme of quanta numbers in the proposed quanta field theory. The proof solves the related problem of the Clay Mathematics Institute, Cambridge.

                        

Braun K., A proof of the Riemann Hypothesis

                                              Main references

                            

Edwards H. M., Riemann s Zeta Function

             

(MiM) Milgram M. S., Integral and Series Representations of Riemann’s Zeta Function, …