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Exact(26)
The value of a sample cannot be an arbitrary real or complex number because digital hardware cannot represent arbitrary real or complex numbers.
Let E be an arbitrary real normed space and (E^) be its dual space.
Let ((X, | cdot|)) be a normed space and let (k > 0) be an arbitrary real number.
Proof (a) Let 0 < q < 1 be an arbitrary real number.
Let 0be an arbitrary real number.
Let be an arbitrary real Hausdorff topological vector spaces, and a Banach space.
Similar(34)
end{aligned} (2.1) When (n=0), (m=-omega^{2}<0) ((omega >0) is an arbitrary real constant), and (ane 0), system (2.1) satisfies the center manifold theorem [18].
where c is an arbitrary real constant.
and q is an arbitrary real number >1.
Assume that (varepsilon> 0) is an arbitrary real number.
where b is an arbitrary real constant and σ = ± 1.
More suggestions(15)
be an arbitrary natural
be an open real
be an arbitrary continuous
be an arbitrary feasible
be an arbitrary constant
be an arbitrary open
be an upstanding real
be an arbitrary fixed
be an arbitrary algebraic
be an arbitrary positive
be an oriented real
be an annual real
be an arbitrary double
be an arbitrary stochastic
be an actual real
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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