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In mathematics, a polyphase sequence is a sequence whose terms are complex roots of unity:

a_{n} = e^{i \frac{2 π}{q} x_{n}}

where x_n is an integer.

Polyphase sequences is an important class of sequences and play important roles in synchronizing sequence design.

Pingzhi Fan and Michael Darnell, Sequence Design for Communications Applications, 1996

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+In mathematics, a '''polyphase sequence''' is a sequence whose terms are [[complex number|complex]] [[root of unity|roots of unity]]:
+: <math>a_n = e^{i\frac{2\pi}{q}x_n} \, </math>
+where ''x''<sub>''n''</sub> is an [[integer]].
+Polyphase sequences is an important class of sequences and play important roles in synchronizing sequence design.
+==References==
+* Pingzhi Fan and Michael Darnell, ''Sequence Design for Communications Applications'', 1996
+[[Category:Sequences and series]]