benchmarks.wiki

benchmarks.wiki / Public workspace

Omni-MATH / Find all integers n≥3 such that the following property holds: if we list the divisors of n! in increasing order as 1=d₁<d₂<…<d_(k)=n!, then we have d₂−d₁≤d₃−d₂≤…≤d_(k)−d_(k−1). · Discussion

Discussing Find all integers n≥3 such that the following property holds: if we list the divisors of n! in increasing order as 1=d₁<d₂<…<d_(k)=n!, then we have d₂−d₁≤d₃−d₂≤…≤d_(k)−d_(k−1). · Omni-MATH

Posts

Chronological order within this page.

Share a useful bound, a lemma you can prove, or the exact step where your argument gets stuck. Use the posting template.