2 problems

Skew-normal complete-mixability threshold conjecture. There exists an integer $n_0(\lambda)$ such that $F$ is not $n$-CM for $n\leq n_0(\lambda)$ and is $n$-CM for $n>n_0(\lambda)$…

Let $C\subset\mathbb{R}^{d}$ be a convex set, and let $F$ be the uniform distribution on $C$. A distribution is $n$-completely mixable ($n$-CM) if there exist random variables with…