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Some key points of this model are that DNA is not knotted as it would be in an equilibrium globule model (random compaction of DNA), and that it includes all the required levels of compaction.
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Then the problem of finding an equilibrium point of this model can be formulated as Problem EP ( f, C ).
Moreover, the rate of convergence of positive solutions that converge to the unique positive equilibrium point of this model is also discussed.
A key point of this model is the identification of the effective activation energy for precipitates dissolution and the master curve defining the model, which was given by a look-up table.
The strong point of this model is the use of a traffic control language which allows for the investigation of any type of control for any type of network.
The end point of this model pathway is the activation (diphosphorylation) of the cytoplasmic protein, Erk.
However, the starting point of this model is the assumption of neutral, population size independent, divergence between lineages with a fixed probability that each untested combination is incompatible and so cannot address the question of the population size dependence.
Moreover, we analyze the stability of the equilibrium points for this model to obtain sufficient conditions for the local asymptotic stability of the noncoexistence equilibrium points using the linearization method.
The net shows the calculation points of the model.
Using a cut-point of ≥1, this model had a sensitivity of 61%, a specificity of 88% and a positive and negative likelihood ratio of 5.2 and 0.4 respectively to correctly diagnose dengue fever.
Therefore, from the statistical point of view, this model could be considered to be reasonably good.
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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