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Note that T is continuous in view of continuity of f, (I_{k}), and g.
Note that (mathcal{A}) is continuous in view of continuity of f, (I_{k}), and (overline{I}_{k}).
Proof It is obvious that G is continuous in view of continuity of f, I k and I k ∗.
Proof It is easy to see that the operator A λ : P → P is continuous in view of continuity of G and f.
The operator (S_{lambda}:mathscr{P}rightarrow mathscr{P}) is continuous in view of continuity of (G t,s)), (a(t)) and (f(x t))).
The operator (T: C[0,1]to C[0,1]) is continuous in view of continuity of (G t,s)) and (g t,u(t))).
Similar(49)
It is possible, therefore, that other points of view on continuity of services and its value were not as well represented.
We examine the historical roots of continuum and discontinuum thinking, and how much of our understanding of geomorphology rests on contrasting views of continuity and discontinuity.
Note that the operator P is continuous in view of the continuity of f.
Further (mathcal{S}_{1}) is continuous in view of the continuity of f.
Observe that T is continuous in view of the continuity of f, I k and I k *.
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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