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Second section illustrates the statement of the problem.
Proof Same as proof of Lemma 2. □. Figure 4 illustrates the statement of Lemma 4 by showing the graph of M ε, as a function of ε, for τ = 1 / 2, I ( t ) = 1.25 t e − t.
This implies M ε → q as ε → 0. Part (b) of Lemma 1, combined with (22), implies M ε → 0 as ε → ∞. □. Figure 3 illustrates the statement of Lemma 2 by showing the graph of M ε, as a function of ε, for τ = 10, I ( t ) = 1.25 t e − t.
According to the example 7, the texts t4, t5 are in D 16,1,ACA)· B a c k(H∗ ACA,TA)), that illustrates the statement (14) of the theorem.
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To illustrate: the statement "the cause of malaria is the bite of a mosquito" is a relative presupposition.
We point out that the mentioned conditions appear to be difficult to be checked as they involve the geometry of the set C. We illustrate the statement of our results with a brief example.
These observations illustrate the statement by Moore and colleagues that 'IL-10 can effect very different outcomes depending on timing, dose, and location of expression.
We illustrate the statements of part 1) and 2) of proposition 2 in Fig. 2, where in the vertical axes we plot the values of all individuals' levels of training [ t i (q*)] as a function of their natural ability (q).
This example illustrates the above statement that for conventional LP models, the PEF zero configuration is a tradeoff between suppressing the tonal components and keeping the noise spectrum as flat as possible.
Pyramids were observed to nucleate in such a way. Figure 1d, e illustrates this statement: the pyramid nuclei, absolutely the same as those observed in the samples grown at low temperature, are seen on the WL patches in the images of the samples obtained at T gr = 650°C.
With this in mind, to illustrate the application of Theorem 2.7 we first construct the following table, which illustrates the inequality in the statement of the theorem for some different choices of (1
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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