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Congruence relations modulo \(p\) in \(C[X]\). (Romanian) Zbl 0693.10004

Let \(p\in\mathbb C[X]\), \(p\neq 0\). For \(f,g\in\mathbb C[X]\), \(f\equiv g\pmod p\) if \(p\mid (f-g)\). Some simple properties of this notion of congruence is applied to the divisibility of certain particular polynomials.

MSC:

11A07 Congruences; primitive roots; residue systems
12D05 Polynomials in real and complex fields: factorization
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