Roth's theorem on arithmetic progressions
Roth's theorem on arithmetic progressions is a result in additive combinatorics concerning the existence of arithmetic progressions in subsets of the natural numbers. It was first proven by Klaus Roth in 1953. Roth's Theorem is a special case of Szemerédi's Theorem for the case .
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Roth's theorem on arithmetic progressions
Roth's theorem on arithmetic progressions is a result in additive combinatorics concerning the existence of arithmetic progressions in subsets of the natural numbers. It was first proven by Klaus Roth in 1953. Roth's Theorem is a special case of Szemerédi's Theorem for the case .
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Roth's theorem on arithmetic p ...... erédi's Theorem for the case .
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Roth's theorem on arithmetic p ...... erédi's Theorem for the case .
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Roth's theorem on arithmetic progressions
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