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This function is superseded by the vec.x notation but is retained for backward compatibility.
But keeping the original function and the inverse function straight can get confusing, so if you're not actively working with either function, try to stick to the f(x) or f^ -1)(x) notation, which helps you tell them apart.
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We also use the notation x = ( x ′, x n ) for x ∈ R + n.
The G x Z2 notation denotes the cross product which means that you take two copies of the group G, where one copy has a - sign attached.
For a vector x, the notation x i will stand for the i t h component of x.
We adopt the following notation: x n → x means that x n → x strongly; x n ⇀ x means that x n → x weakly.
Formats used were verbal labels (e.g. rarely, sometimes), percentages, proportion-word (e.g. 1 in X), proportion-notation (e.g. 1 X) and pie charts.
We will use the notation x 1 X to refer to the steady state value of x1 given that pathway X is on (that is, activated) and Y is off; we could also have written x1| X in.
The notation X > Y ( X ≥ Y ) means that matrix X − Y is positive definite (positive semi-definite, respectively).
The notation x < y means x ≤ y and y ≠ x.
Outliers are noted on the plot using a parenthetical notation (x, y), where x and y represent the first and last nucleotide of deletion, respectively, with 1 representing the first nucleotide of the exon.
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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