proof of the Riemann Hypothesis

An investigation regarding the nontrivial zeros of the Riemann zeta function and a proof that these zeros exist naturally and stably --- and that their occurrence on the Re(s)=0.5 line is a consequence of our choice of 0.5 as the symmetry line in the Riemann functional equation.

一项关于黎曼ζ函数（Riemann zeta function）非平凡零点的研究，以及相关证明：这些零点以自然且稳定的方式存在，且它们出现在Re(s)=0.5直线上的现象，实则是我们在黎曼ζ函数的函数方程中选取0.5作为对称直线所产生的必然结果。