2 problems

Let $F:\mathbb{R}^d\to\mathbb{R}$ be a Lipschitz separately convex function that is $p$-positively homogeneous, meaning … Suppose that $F(x)\leqslant |x|^p$. Geometric lower-bound…

Endpoint asymptotic conjecture. If $T_1$ cannot be expressed as a linear combination of the other $T_j$, then