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Circuit complexity is the study of resource-bounded circuits and the functions computed by such circuits.

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What's the "smallest" complexity class for which a superlinear circuit bound is known?

I believe that the smallest such classes known are $S_2P$ (Cai, 2001), $PP$ (Vinodchandran, 2005), and $(MA \cap coMA)/1$ (Santhanam, 2007). All of these are indeed known to not be in $SIZE(n^k)$ for …
Ryan O'Donnell's user avatar