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Euler's criterion - Wikipedia
In number theory, Euler's criterion is a formula for determining whether an integer is a quadratic residue modulo a prime. Precisely, Let p be an odd prime and a be an integer coprime to p. Then See more
The proof uses the fact that the residue classes modulo a prime number are a field. See the article prime field for more details.
Because the modulus is prime, Lagrange's theorem applies: a polynomial of degree k can only have at … See moreWikipedia text under CC-BY-SA license Euler's Criterion | Brilliant Math & Science Wiki
In number theory, Euler's criterion tells you if a number is a quadratic residue modulo an odd prime or not. It was discovered by Leonhard Euler in \(1748\).
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Nov 24, 2016 · In order to solve Quadratic Congruences, we need Euler’s Criterion to determine whether the congruence is solvable. My question is, for those huge numbers, how can we determine whether it is congruent to 1 or -1 …
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