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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))).
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The reflection and course-correction strategy described in our study exhibits features of the phenomenon of organizational learning, wherein organizations undertake strategic processes in an attempt to harmonize continuity and change in view of continual improvement [ 67– 67].
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 *.
Firstly, the operator T is continuous in view of the continuity of functions (f t,u(t))) and (G t,s)).
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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