Does Montgomery's pair correlation conjecture also hold true for Dedekind Zeta function ? All:
Does Montgomery's pair correlation conjecture also hold true for the zeros for Dedekind Zeta function of an algebraic number field K ? 
My understanding is that Montgomery's pair correlation conjecture should hold true for Dirichlet's L-functions. Am I correct here ?
Thank you.

For the usual Dedekind Zeta function, the conjecture is exactly the same since the non-trivial zeros are the same as those of the zeta function. 
For Dirichlet Functions, an analogous Montgomery conjecture was proposed by one of his students in a dissertation (unfortunately I can't find a copy online): 
https://books.google.com/books/about/Pair_Correlation_of_Zeros_of_Dirichlet_L.html?id=7nxlnQEACAAJ
