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The step and substrate areas are then treated as line segments, allowing the curvature of the substrate to be removed, resulting in a straight-line representation of the substrate.
The step and substrate areas are then treated as line segments, which allow the curvature of the substrate to be removed and result in a straight-line representation of the substrate.
Note that the circle is the simplest non-trivial curve in the plane next to the straight line, and the representation of a function by its circular Radon transform also arises in applications.
Here we propose approximating the parameter contours in each voiced segment by a straight line that enables the representation of that contour using three parameters, namely, the slope of the line (s), the initial offset (b) and the length of the segment, as shown in Figure 3.
The doubling time was determined by fitting a straight line to the half-logarithmic representation of the cell densities in exponential phase.
However, no substrate or product inhibition by the increase of substrate concentration up to 200 mM could be observed during our experiment, as shown by the straight line of the Hanes-Wolf representation.
This fact is evidenced in the low conductivity values obtained in the first straight line of the two graphical representations (Fig. 3a, b).
It shows a tendency towards the alignment of the experimental data, in a way such that a straight line could be drawn as a representation of the joints behavior in logarithmic scale.
The SHT for straight line detection does not provide a direct representation of line segments, since feature points are mapped to infinite lines in the parameter space.
At the beginning of the interview, participants were also asked to map put their 'individual journey' using a pictorial representation that included a straight line anchored with the words 'Before I had Pand aNow'Now'.
In this representation true exponentials should display as straight lines: the straight line is drawn to guide the eye, and corresponds to an exponential with λ = 80 μm.
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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