benchmarks.wiki

benchmarks.wiki / Public workspace

Omni-MATH / The sequences of real numbers a_(i)_(i=1)^(∞) and b_(i)_(i=1)^(∞) satisfy a_(n+1)=(a_(n−1)−1)(b_(n)+1) and b_(n+1)=a_(n)b_(n−1)−1 for n≥2, with a₁=a₂=2015 and b₁=b₂=2013. Evalu… · Discussion

Discussing The sequences of real numbers {a_(i)}_(i=1)^(∞) and {b_(i)}_(i=1)^(∞) satisfy a_(n+1)=(a_(n−1)−1)(b_(n)+1) and b_(n+1)=a_(n)b_(n−1)−1 for n≥2, with a₁=a₂=2015 and b₁=b₂=2013. Evalu… · 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.