[see also: appropriate, suitable, useful, suit]
This realization is particularly convenient for determining ......
It is convenient to view $G$ as a nilpotent group.
In this case it is natural (and notationally convenient) to pick $W$ to be ......
For these considerations it will be convenient to state beforehand, for easy reference, the following variant of ......
Therefore, whenever it is convenient, we may assume that ......
We identify $A$ and $B$ whenever convenient.
We shall, by convenient abuse of notation, generally denote it by $x_t$ whatever probability space it is defined on.
We shall find it convenient not to distinguish between two such sequences which differ only by a string of zeros at the end.
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