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Hilbert and Polya suggested a physical way to verify the Riemann hypotesis about $\zeta(x)$. If the Riemann hypotesis is true, we can state all eigenvalues of physical problems are real. What is the connection between the eigenvalues and the $\zeta$ function?
Related: Examples of number theory showing up in physics
This post imported from StackExchange Physics at 2014-07-03 17:56 (UCT), posted by SE-user Qmechanic
Also Number theory in physics.
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