Tag Archives: Matt Baker

Vesselin Dimitrov on Schinzel–Zassenhaus

Suppose that P(x) \in \mathbf{Z}[x] is a monic polynomial. A well-known argument of Kronecker proves that if every complex root of P(x) has absolute value at most 1, then P(x) is cyclotomic. It trivially follows that, for a non-cyclotomic polynomial, … Continue reading

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