[see also: role]
This is part of a larger project to study the Galois groups of periodic points of arbitrary polynomial maps. [Or: This is a part]
Part of the conclusion is that $F$ moves each $z$ closer to the origin than it was.
The equality $f=g$, which is part of Theorem 2, implies ......
This is the hard part of Jones's theorem.
The `if' part is straightforward.
Translations have already played an important part in our study of Fourier transforms.
The key part is to show that the submanifolds $U_k$ fit together to form a complex submanifold.
Mary Lane deserves our special thanks for her part in bringing this volume to a successful completion.
Definition 3 is motivated in part by certain differential operators to be introduced in Section 3.
This paper, for the most part, continues this line of investigation.
the greater $\langle$significant/substantial/principal/central/indispensable/integral/easy$\rangle$ part
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