[see also: decide, settle, tell]
This normalization determines $V$ uniquely.
The function $f$ (initially defined on $C_0$) determines a functional on $S$.
......, where $G$ is uniquely determined up to unitary equivalence $\langle$up to an additive constant$\rangle$.
Note that $f$ is determined only to within a set of measure zero.
The order of $G$ is completely determined by the assumption that ......
Over the past ten years the isomorphic structure of spaces of weighted holomorphic functions has been largely [= almost completely] determined.
We conclude that whether a space $X$ is an RG-space is not determined by the ring structure of $C(X)$.
The semigroup $F$ can be explicitly determined.
Let us now take a quick look at the class $N$, with the purpose of determining how much of Theorems 1 and 2 is true here.
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