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Omni-MATH / Do there exist positive integers a₁<a₂<…<a₁₀₀ such that for 2≤k≤100, the least common multiple of a_(k−1) and a_(k) is greater than the least common multiple of a_(k) and a_(k+1)? · Discussion

Discussing Do there exist positive integers a₁<a₂<…<a₁₀₀ such that for 2≤k≤100, the least common multiple of a_(k−1) and a_(k) is greater than the least common multiple of a_(k) and a_(k+1)? · Omni-MATH

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