2 problems

Let $\theta>1$, let $d_0\geq 1$ be fixed, and use the spiked matrix model notation of Theorem, assuming and. Let $\bm R=\bm R^{(d)}\in\mathbb{R}^{d_0\times d}$ satisfy…

Let $\bm{x}$ be random as in the paper's spiked-prior assumption, let $p(y)$ be a density defining an additive noise channel $\mathcal{P}$, and let $F_{\mathcal{P}}$ denote its Fis…