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We now are a position to prove the sufficiency.
[27] Let {x n } and {y n } be bounded sequences in a Banach space E and {β n } a sequence in [0,1] with 0 < lim inf n→∞ β n ≤ lim sup n→∞ β n < 1. Suppose that xn+ 1= (1 - β n )y n + β n x n for all n ≥ 0 and lim sup n → ∞ ( ∥ y n + 1 − y n ∥ − ∥ x n + 1 − x n ∥ ) ≤ 0. Then lim n→∞ ||y n - x n || = 0. Now, we are a position to state and prove our main results.
One camp claims that they are, a position that the Sarah Lawrence College student Andrea Cantor laid out for the Huffington Post earlier this year.
Emotions are an important component in coping, and satisfying demands in the working life are a position of tension for the individual, where a feeling of strength could be an important resource.
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It was a position he inherited.
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It's a position he understands.
In neither case was a position secured.
It is a position few others share.
This is a position with real merit.
"It's a position, bro.
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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