A Proof of the Riemann Hypothesis by Positivity of the Completed Arithmetic Weil Kernel

Key Points

• The aim is to provide a proof of the Riemann Hypothesis by showing that the Weil quadratic form associated with the Riemann zeta function is nonnegative.
• Utilized positive spectral factorization for the completed arithmetic kernel.
• Analyzed the properties of the Weil quadratic form in relation to the Riemann zeta function.
• Established that the Weil quadratic form is nonnegative.
• Concluded that this nonnegativity provides proof for the Riemann Hypothesis.