If the Riemann Hypothesis is Not Correct

If the hypothesis is not true, you can construct a sequence of numbers tending to zero this function, so that at these points the partial sum of this function multiplied by the number in the power of the argument reaches in the limit a predetermined any number from the extended complex plane, and the remainder of the multiplications by the number in the power argument remains uniformly bounded in any closed region inside the region of convergence of the Dirichlet series of this function.