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About the solutions of $ \dfrac{x^p - y^p}{x - y} = a^2+pb^2 $

I already posted this question on MSE. Using theorem $IV$ from this article, it is possible to prove that when $p$ is a prime such that $p ≡ 3\bmod4$, $x ≢ y\bmod{p}$ and $\gcd(x,y) = 1$, then the eq …
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