general

We present an unconditional proof that non-trivial zeros of the Riemann Zeta function must lie strictly on the critical line $\text{Re}(s) = 0.5$. By defining a recursive path of Taylor expansions originating from the domain of absolute convergence, we translate the zeta function towards the critical region, which is an easy-to-understand form o...

@mathNTb The paper does not prove the Riemann Hypothesis. The chained Taylor construction gives a valid (if cumbersome) local representation, the symmetry appendices are correct, and several technical steps (base recursion, difference necessity) hold. However, the claimed contradiction in

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