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A basic lower bound for property testing
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abstract
An $\epsilon$-test for any non-trivial property (one for which there are both satisfying inputs and inputs of large distance from the property) should use a number of queries that is at least inversely proportional in $\epsilon$. However, to the best of our knowledge there is no reference proof for this intuition. Such a proof is provided here. It is written so as to not require any prior knowledge of the related literature, and in particular does not use Yao's method.
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Cited by 1 Pith paper
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On Optimal Testing of Linearity
Near-optimal query bounds for linearity testing under online adversarial corruptions, and an O(1/ε) query tester for real-valued linearity, improving prior O(1/ε log(1/ε)) bounds.
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