[see also: all, each, every, whatever, whichever]
This enables us to define solution trajectories $x(t)$ for arbitrary $t$.
The theorem indicates that arbitrary multipliers are much harder to handle than those in $M(A)$.
One cannot in general let $A$ be an arbitrary substructure of $B$ here.
If $X$ happens to be complete, we can define $f$ on $E$ in a perfectly arbitrary manner.
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