Halko–Martinsson–Tropp tail bound for $\|G^{\dagger}\|_F$: $\mathbb P\{\|G^{\dagger}\|_F^2>\frac{12r}{k-r}\,t\}\le 4t^{-(k-r)/2}$

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Halko–Martinsson–Tropp tail bound for $\|G^{\dagger}\|_F$: $\mathbb P\{\|G^{\dagger}\|_F^2>\frac{12r}{k-r}\,t\}\le 4t^{-(k-r)/2}$ · Prove2Me