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For an odd prime, we show that the Fekete polynomial has zeros on the unit circle, where . Here is the probability that the function has a zero in , where each is with y . In fact has absolute value at each primitive th root of unity, and we show that if for some then there is a zero of close to this arc.
We show that in a cyclic group with elements every zero-sumfree sequence with length contains some element of order with high multiplicity.
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