Abstract
AbstractLet F be a system of polynomial equations in one or more variables with integer coefficients. We show that there exists a univariate polynomial
$D \in \mathbb {Z}[x]$
such that F is solvable modulo p if and only if the equation
$D(x) \equiv 0 \pmod {p}$
has a solution.
Publisher
Cambridge University Press (CUP)
Cited by
1 articles.
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