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Analogue to Szemerédi's theorem for non-monotone sequences
Szemerédi's theorem states that a strictly increasing sequence of positive integers $a_0, a_1, \ldots$ whose range has positive density contains arbitrarily long arithmetic progressions (as subsequenc …
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Accepted
Analogue to Szemerédi's theorem for non-monotone sequences
It appears the statement is false. The paper "On permutations containing no long arithmetic progressions," by Davis, Entringer, Graham, and Simmons [Acta Arithmetica 34 (1977)] exhibits a permutation …