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Aho says $D(f)=O(N(f)N(\overline f))$ where $D(f)$ is deterministic communication complexity and $N(f)$ is non-deterministic version.

Do we know $PP(f)=\Omega(2^{(N(f)N(\overline f))^{O(1)}})$ or $PP(f)=O((N(f)N(\overline f))^{O(1)})$?

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  • $\begingroup$ Where does Aho say that? ​ ​ $\endgroup$ – user6973 Jan 8 '18 at 3:56
  • $\begingroup$ @RickyDemer corrected $\endgroup$ – T.... Jan 8 '18 at 14:41

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