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Table 1:Comparison of the first-order asymptotic performance of the bounds in (6.1), (6.7)�iting regimesand (6.8), with those of Theorems 1.2 and 1.4 for comparable but non-equal Qi, in the two lim- p ≍ 1/n and p ≍ 1/n.
Figure 1:Bounds on the total variation distancecomputed numerically in each case, are plotted asare plotted asplotted against the parameterand Roos’s bounds in (6.4) as dTV(CQBin(p,Q),CPo(λ,Q)) for Q ∼ Geom(α), α, with n = 100 and λ = 5 fixed
Figure 2: Bounds on the total variation distance din Figure 1, here plotted against the parameterTV(CQBin(p,Q),CPo(λ,Q)) for Q ∼ Geom(α) as n, with α = 0.2 and λ = 5 fixed.
Figure 4: Bounds on the total variation distance dvariation distances, computed numerically in each case, are plotted asStein’s method bound in (6.7) asbounds based onTV(PSn,CPo(λ,Q)) for Qi ∼ Geom(αi), where αiare uniformly spread between 0.15 and 0.25, n
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