A Unified Proof of the Extended, Generalized, and Grand Riemann Hypothesis
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The Extended, Generalized, and Grand Riemann Hypotheses are proved under a unified framework, which is based on the divisibility of entire functions contained in the symmetric functional equation, where the uniqueness of zero multiplicities (although unknown) of a given entire function plays a critical role. Consequently, the existence of Landau-Siegel zeros is excluded, thereby confirming the Landau-Siegel zeros conjecture.