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Cubic reciprocity is a collection of theorems in elementary and algebraic number theory that state conditions under which the congruence x ≡ p is solvable; the word "reciprocity" comes from the form of the main theorem, which states that if p and q are primary numbers in the ring of Eisenstein integers, both coprime to 3, the congruence x ≡ p is solvable if and only if x ≡ q is solvable.
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