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The idea was introduced by Kirk et al. [13], and we apply Definition 2.5 from [5].
Let (G s)=s+phi (s)) for each (s in [0,+infty )), and apply Definition 2 and Theorem 1. (square). Theorem 3.1 of [5] is special case of Corollary 3.
In the next definition, we apply Definition 20 to the first of the above-mentioned specifications of x t, that is, we set (x_{t}=x_{t}(x) := x mathcal {B}_{t}(x)).
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Furthermore, most of the relevant studies apply definitions of the right to the city that are based on urban inhabitance.
By applying definition to both sides of the man, the picture realizes a fullness that does not negate the subject.
The proof follows on applying Definition 2.5.
The applied definition should cover them as well.
Applying Definition 4.1 again, we have the following corollary.
Applying Definition 8.1 we obtain a certain metric on.
It is easily seen that applying Definition 8.1 we obtain the metric space.
Applying Definition 3, it is able to calculate numerical values by a computer algebra system in Example 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