[see also: approach, procedure]
The proof proceeds along the same lines as the proof of Theorem 5, but the details are more complicated.
Following the same lines we find that it takes $k$ prolongations to get an immersed curve.
For direct constructions along more classical lines, see [2].
Although these proofs run along similar lines, there are subtle adjustments necessary to fit the argument to each new situation.
Further results along these lines were obtained by Clark [4].
This paper, for the most part, continues this line of investigation.
The same line of reasoning applies in the continuous time setting.
Here $c$ denotes a constant which can vary from line to line.
Then ......, where the fact that $A=B$ was used on the penultimate line.
The infimum in the final line here is equal to $S$.
a broken $\langle$dashed, dotted, slanting, wavy$\rangle$ line
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