Hypothesis of Riemann is rejected by definition
arXiv:2110.03253 · doi:10.13140/RG.2.2.10888.34563/7
Abstract
Hypothesis of Riemann is rejected by definition, because ζ(s), where s zeros of ζ(s)=0, is not be equal by definition to the particular sum, which it assumes to be equal. R(s) = 1/2 holds only for the zeros of ζ(s) = 0 and for the zeros of certain related functions. However, it does not hold for certain special generalized functions of ζ(), such the Zeta Hurwitz functions and their sums.
arXiv commentfigures 15 ,Tables 33 ,pages 89