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It is noted that the gene expression data for IFN-β of one of the patients (23) was not available and therefore the vector attributes of this gene for the patient were represented as blank, and this notation was acceptable as our simulation studies of setting the gene as up- or down-regulated did not change the accuracy of the model.
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The mutual information between T and (mathcal{S}) in this notation is defined I(T mathcal{S})=H(T +H mathcal{S} -H T,mathcal{S}).
Our notation is somewhat nonconventional for economics but to do justice to econo-physics concepts such as scaling and dimensional analysis and to stress the distinction between stocks and flows, we believe this notation is justified.
This notation is logical and useful in the note.
While this notation is systematic and elegant, it has never caught on.
This notation is now universal and is recommended by the IUPAC.
In many cases, this notation is less cumbersome and more intuitive than the general one.
end{aligned} This notation is from [5] and is deferent from Jackson's notation [2 4].
This notation is used throughout the Results and Discussion.
This notation is shorter than Leibniz notation, and is helpful when looking at the derivative as a function.
Leibniz Notation This notation is most common when the equation involves y and x. dy/dx literally means "the derivative of y with respect to x".
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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