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Jun 20, 2013 at 5:42 vote accept Dustin G. Mixon
Jun 17, 2013 at 1:59 comment added Dror Speiser Note Carmon and Rudnick's recent paper on a function field analogue: The autocorrelation of the Mobius function and Chowla's conjecture for the rational function field. The bound they get is quite far from the analogue of $x^{1/2+\epsilon}$, and by analysing their proof, you can see it is actually wrong. But it is only an specific analogue ($\lim q\rightarrow\infty$, "$x$" a fixed degree).
Jun 16, 2013 at 22:53 history answered Peter Humphries CC BY-SA 3.0