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By continuity of each ψ i, it follows that.
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BY continuity of T, (Tx_{n}to Tz) as (ntoinfty).
By continuity of the functions (f_{i}) ((i=1,2)), the operator T is continuous.
By continuity of functions f and g, the operator T is continuous.
By continuity of functions f and g, the operator (mathcal{T}) is continuous.
By continuity of the functions (f_{1}) and (f_{2}), the operator T is continuous.
Homology is correspondence between features caused by continuity of information.
by continuity of ψ(3).
By continuity of, (3.5) is valid for,.
By continuity of, it follows that implying !
Now letting and using (3.14), we have, by continuity of that (3.19).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com