2 problems

Let $p$ be the prevalence parameter, let $(k,m)$ be an optimal nested strategy for $p$, and write $m$ through its pool-size sequence $\pi$. Corroborated-for-$p>2^{-51}$ conjecture.…

Let $p\binom{}{}$ be the prevalence parameter, let $D_k(m,p)$ denote the cost of a nested strategy $(k,m)$, and let $m_{33}$ and $m_{34}$ be the strategies defined by … and … A str…