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It can be as simple as a shorthand notation of a design concept or can describe details of a larger composition.
And sometimes, we'll also use a shorthand notation along the lines of indicating that the input, x[t], is transformed to the output, y[t].
Before saving a digital song to the hard drive, software can shrink it in size by 50percentt or so just by using a shorthand notation that takes up a little less space for any repetitive patterns in the 0's and 1's.
Suppose X is a random variable that can assume one of the values x1, x2,…, xm, according to the outcome of a random experiment, and consider the event {X = xi}, which is a shorthand notation for the set of all experimental outcomes e such that X e) = xi.
It's denoted as x of s, and as a shorthand notation as we had with the Fourier transform, then we have in the time domain, the time function x of t, and in the Laplace transform domain, the function x of s.
where is a shorthand notation for.
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For example, a scientist who has been working on a project for a few weeks could have each experiment written down in shorthand notation in a paper notebook, and easily recall the remaining details from memory.
In what follows, we will use the shorthand notation X ∼ G ( a, b ) to denote that X follows generalized Gamma distribution with parameters a and b.
We use the shorthand notation DWs or DEs to denote a westward or eastward propagating diurnal tide, respectively, with s in this case denoted by its absolute magnitude.
where we have introduced the shorthand notation ℬ in order to characterise a term of order O ( 1 N 3 ), whose explicit expression is not necessary, since it turns out to contribute to the definition of the Π variable, and it is, therefore, one order beyond what we need.
The shorthand notation (operatorname{diag}{ M_{1}, M_{2}, ldots, M_{n}}) denotes a block diagonal matrix with diagonal blocks being the matrices (M_{1},M_{2}, ldots, M_{n}).
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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