Abstract
We investigate the pair correlation statistics for sequences arising from Hecke eigenvalues with respect to spaces of primitive modular cusp forms. We derive the average pair correlation function for Hecke angles lying in small subintervals of [0,1]. The averaging is done over non-CM newforms of weight k with respect to Γ0(N). We also derive similar statistics for Hilbert modular forms and modular forms on hyperbolic 3-spaces.
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