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- W3129458497 abstract "There have been several papers over the last ten years that consider the number of queries needed to compute a function as a measure of its complexity. The following function has been studied extensively in that light: F a A ( x 1 ,…, x a ) = A ( x 1 )… A ( x a ). We are interested in the complexity (in terms of the number of queries) of approximating F a A . Let b ⩽ a and let f be any function such that F a A ( x 1 ,…, x a ) and f ( x 1 ,…, x a ) agree on at least b bits. For a general set A we have matching upper and lower bounds on f that depend on coding theory. These are applied to get exact bounds for the case where A is semirecursive, A is superterse, and (assuming P ≠ NP ) A = SAT . We obtain exact bounds when A is the halting problem using different methods." @default.
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- W3129458497 date "1996-08-01" @default.
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- W3129458497 title "Frequency computation and bounded queries" @default.
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- W3129458497 doi "https://doi.org/10.1016/0304-3975(95)00149-2" @default.
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