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To model this case, in addition to the four assumptions in Section 3.1, we further assume that the CSI error vector w is deterministically 0 so that h ̃ = h, and that the link adaptation controller chooses α = 1, regardless of the CSI h.

To model this case, we make the following assumptions: (Assumption 1) The actual channel matrix of the network during the transmission of a packet is H ∈ ℂM×K, and the (m, k) component of H, denoted by h mk, is the channel coefficient between BS m and UE k, where m ∈ {1,..., M} and k ∈ {1,..., K}.

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We comment that the simulation model in this case is different from the underlying models assumed by our HBM and the MLM of GCTA.

Since the choice of the windows to report is engine specific, SECRET models this case by introducing a new (mathcal {P} ick function that encodes the selection.

Similarly not all endoglucanases produce glucose and the parameter "Distance_NR" helps modeling this case.

The reaction rules modeling this case are (3) FR Q in ⟼ f FR Q in (t ) FR Q in    M M ⟼ 0.5 M    FRQ M ⟼ f M     ⊤ : FRQ ⟼ f d FRQ ⟼ 0.5 FR Q in FR Q in    ⟼ 0.6 FRQ.

The null hypothesis is that the restricted model, in this case the nested model, is equivalent to the unrestricted one.

RANSAC (see Algorithm 1) is a reliable iterative technique for outlier rejection on a mathematical model, in this case, the affine model.

Diversity estimates were based on the best-fit model, in this case the logarithmic model.

Taken these results together, we concluded that the HGT model may serve as the best fit model in this case.

Notably, the POSG model is a special case of the BG model where η D = 1, thus the good fit of the BG model in this case is not unexpected.

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