The Riemann Hypothesis - A Terminal Disproof

This paper, "Riemann Hypothesis - A Terminal Disproof via Proportional Logic" by C.R. Kunferman, argues that the Riemann Hypothesis contains a fundamental contradiction related to proportional arithmetic. The author asserts that any mathematical system defining a value at "half" must result in a whole value when doubled (e.g., a(1/2) * 2 = a). The paper claims that the Riemann Hypothesis, specifically with ζ(1/2), fails this basic principle, as ζ(1/2 * 2) does not equal ζ(1) within the hypothesis. The author concludes that this discrepancy is a "clear symbolic disproof" and a "failure in scalar integrity," though acknowledges that the hypothesis has inspired many discoveries despite its purported lack of factual proof.