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The same argumentation holds for every m-fold barycentric subdivision S m of S, m ∈ N, that is, there exists a completely labeled conditional simplex in every m-fold barycentrically subdivided conditional simplex which is properly labeled.
The same argumentation prevailed for inclusion of ART. a Including stay at home, pensioners, maternity leave b E.g.: asthma, polycystic ovary syndrome, migraine We calculated the prevalence of reported binge drinking as well as weekly alcohol consumption before and in early pregnancy.
With the same argumentation, the other inclusion follows.
So far, we have here roughly the same argumentation as others have advanced.
Thus, employing the same argumentation as in the proof of Lemma 3.3, we have (3.7).
It follows from the same argumentation as Theorem 3.2 that is bounded and, where is a nonexpansive mapping defined by (3.32).
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Following the same line of argumentation, the first step is to evaluate the normality of the measured data and Table 10 summarizes these tests.
Along the same line of argumentation, it may very well be that a policy maker is best placed to answer the questions.
The same line of argumentation holds for the parameters kd11, kd9, and kd24.
We omit the (easy) proof, since it follows exactly the same line of argumentation that we used to prove the preceding proposition.
In the Memorandum of the Serbian Academy of Arts and Sciences that was revealed in 1986, the authors also in a way come up with this same argumentation.
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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