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On the contrary, we shall show how to obtain the ripple formation just by a single AFM scan and for relatively low applied loads.
We shall show how to evaluate the collision probability in an arbitrarily shaped non-re-entrant lump, consisting of a random dispersal of two phases, for any form of autocorrelation function.
We shall show how to motivate affine coordinates and affine transformations, fractal curves and iterated function systems, relaxation methods and subdivision schemes from elementary notions in turtle geometry and turtle programming.
In this study, we shall show how the condition (H) and the lower semicontinuity of φ could be removed.
We shall show how Frege's point here can be made watertight, and general, after providing a few words of explanation about notation for number-abstraction.
We shall show how to make the computation directly using Hopf's theorem: this has the advantage of writing an explicit generator inside R / [F, R], a fact which shall be proven useful in the sequel.
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12.7, we shall briefly show how to get Theorem 8 from Theorem 10.
We shall now show how this formula encompasses the main constructs of the literature, namely the commodity technology model and the industry technology model.
We shall show below how to realize different nonclassical driving fields in this way.
In the following, we shall display another example to show how (1.10) works well for the estimate of Opic-Gurka type.
I shall also delineate our ignorance to show how far we are from a proper understanding of these mechanisms.
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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