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According to Fig. 18, the total number of accumulated redundant frames at the end of the simulation is low at about 1000 frames for CA protocol for all the network densities and playground sizes and it is a significantly better performance compared to SNCF, which records over 2000 to 50,000 frames for the same network configurations.
However, while the number of cells in the organ is represented by the chalone concentration, the total number of accumulated frames cannot be known using a similar local mechanism, although increase in the frame count depends on the neighborhood of the rebroadcasting nodes.
It is hard to see why pacemaker rate should depend on experimental task in this way, but the account nonetheless predicts that the effect of repetition on temporal production will become more pronounced as the to-be-produced duration increases, because the total number of accumulated pulses depends on the product of the pacemaker rate and the physical time interval [14], [38], [40].
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Therefore, the total number of messages accumulated in the network is given by the total number of time indices.
The total number of packets accumulated in the network by the time each rebroadcast level finishes is shown in Fig. 10.
where 1 TECU = 1 × 1016 electrons/m2 and N e is the total number of the accumulated electrons in each square meter area through the differential distance (ds) along the path from the satellite to the receiver on the ground.
Let M denote the stopping stage, and let S M denote the total number of responders accumulated up to the stopping stage.
We placed 300 nodes in playgrounds of sizes ranging from 20 m×20 m to 400 m×400 m so that the network density in terms of average neighbors per node varies from 10 to 300. Figure 21 shows variation of the redundancy overhead in terms of total number of frames accumulate in the network (ROH uf ) for CA and SNCF protocols until the end of all the protocol events.
More specifically, the total number of mutations accumulating over g generations, μ(g), can be calculated using the formula: (1) μ g = ∑ i = 1 g μ i + γ i, where μ(i) and γ(i) represent replication-dependent and repair-dependent mutation rates, respectively.
The total number of grades was accumulated at last, with more sensitivity reflecting a better methodological quality.
The total number of rabies cases accumulated over the simulated 5-year period was much higher if disease was not eliminated (0 2 applications: Figure 4B).
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com