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Yes, but only if any language in NP has small uniform circuits.
Hope this helps. This is a famous unsolved problem, as whoever posted it here probably knows. A prize of one million US dollars has been offered for a solution. There are details at http://www.claymath.org/millennium/P_vs_NP/ At the top right of this page there is a link to the "Official problem description" by Stephen Cook, one of the people who first posed the problem in 1971, and also a more informal description under the heading "Minesweeper". Anyone who solves this problem will get not only a million dollars, but also enduring fame among mathematicians and computer scientists. It won't be easy, since a lot of clever people have worked on it since 1971. Most people believe that P is not equal to NP, but a belief is not the same as a proof.
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