2 problems

Let $u$ be a probability measure on $mathbb{R}^d$, let $(omegak){k=1}^{infty}$ be independent random points distributed according to $nu$, and for $alpha0$ define … Write…

Hussain–Simmons conjecture. The Lebesgue measure of $\mathcal M^\times(n,m;\psi)$ depends on the convergence or divergence of this series.