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(2.4) The nonlinear weights are calculated in the following way: omega_{tau}=frac{delta_{tau}}{sum_{s=0}^{k}delta_{s}}, qquad delta _{tau}= frac{c_{tau}}{(varepsilon+mathit{IY}_{tau})^{2}}, quad tau=0,ldots,k, in which the ε is positive and minute enough to keep the denominator away from 0. So the ε is selected as 10−6 for my simulations.

I selected 10 regions within the 16S rRNA gene for my simulations.

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For starters, my simulation assumes that Slack doesn't raise any more money (which, if it does, would mean more dilution for all shareholders).

How do I choose good motor constants for my robot simulation?

My solution, instead, was to produce for my students an animated simulation of the motion of the planets around the sun, and display it on one wall using an LCD projector.

For all comparisons, results for simulations under H0 (see methods section) are provided in Suppl.

For these simulations we assumed flat ground.

The AMBER99SB-ILDN force field was used for all simulations.

However, the same is not true for digital simulations.

For all simulations, periodic boundary conditions (PBC) were applied.

For these simulations, again, we used the time of 12.5.

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