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The phrase 'curve of the function' is correct and usable in written English.
You can use this phrase when referring to a graph that is depicting the behavior of a mathematical function. For example: "The curve of the function shows a clear relationship between the two variables."
Exact(4)
For other functions, the rate of change varies along the curve of the function, and the precise way of defining and calculating it is the subject of differential calculus.
In addition, it is easy to check that, in Cartesian-coordinates, the points, and belong to the curve of the function for every.
The adjustment of each multivariate model was assessed with a Hosmer-Lemeshow test, while the discriminative power was verified by the success rate and the area under the ROC curve of the function of the predicted probabilities and the status variable (high scores/low scores), with a cut-off of p = 0.5.
If the five consecutive mean DLs in a set could be fitted by a reciprocal function (our arbitrary criterion was a coefficient of determination of 0.75), the drawn curve of the function and its regression equation was inserted in Fig. 4.
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Permeability reduction, adsorption reversibility, inaccessible pore volume and selection of a correlation curve for the function of viscosity vs. concentration can influence NPV by less than 3%.
The apparent melting temperature, Tm, was determined from differential melting curves of the function d[θ222](T /d t.
Expressed as the linear equation y = ax + b, the values of a and b are chosen so that the line meets the curve at the chosen location, or value of x, and the slope of the line equals the rate of change of the curve (derivative of the function) at that location.
In particular, for any given pair of score functions, f1(G) and f2(G), the ROC curves of the functions will be identical as long as f1 is a monotonic increasing function of f2.
In fact, you see, if we were to draw the curve of the logarithm function, we would find that the picture is something like this.
where ck 1 is some constant controlling the curve of the exponential function.
Let be the intersection between the abscissa axis and the tangent at point to the curve of the SigShrink function.
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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