2 problems

Assume the setup of the paper's fl-RDT theorem, including the quantities $\psi_{rp}$, $\psi_{rd}$, $\hat{\mathbf p}$, $\hat{\mathbf q}$, and $\hat{\mathbf c}$. Define the algorithm…

Let $G\nin\mathbb{R}^{m\times n}$ have independent standard-normal entries. For constraint density $\alpha=\lim_{n\to\infty}m/n$ and $\kappa\in\mathbb{R}_+$, consider the statistic…