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Note that (E) is a finite subset of (G_0^mathrm{un}), and consequently that (G_0) is a finitely presented group.
Then (mathcal{F}) is a finite subset of (mathcal{C}).
We change a finite subset of these numbers.
Let \((G, \cdot)\) be a group and \(S\) a finite subset of \(G\).
Then each binary number may be viewed as the characteristic function of a finite subset of natural numbers.
Let X be a finite subset of a real vector space.
Similar(11)
Let N, K be a finite subsets of the natural numbers ℕ and L, T be a natural numbers.
For Claim (iv), consider a finite presentation of (G), namely a free group (F) on a finite set (S) and a normal subgroup (M) of (F) generated as normal subgroup by a finite subset (R) of (F), such that (G = F/M).
The input for these problems is a metric space (X,d) and a finite subset U⊆X of terminals.
For a finite subset X⊂Rn of unit vectors, GX denotes the group generated by reflections rx fixing hyperplanes orthogonal to x∈X.
If ∀ x α ≤ D, ∃ P ∈ η(x α ) and a finite subset T0 of T such that ∀ t ∈ T −T0, A t ≤ P, then A is called α-locally finite in D. If there exists γ∈β* such that A is γ-locally finite in D, then A is called α−-locally finite in D[7].
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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