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@ -254,9 +254,9 @@ impl Mul for Fp6 {
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/// Let x_n = x^(p^n) and note that
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/// Let x_n = x^(p^n) and note that
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/// x_0 = x^(p^0) = x^1 = x
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/// (x_n)_m = (x^(p^n))^(p^m) = x^(p^n * p^m) = x^(p^(n+m)) = x_{n+m}
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/// (x_n)_m = (x^(p^n))^(p^m) = x^(p^n * p^m) = x^(p^(n+m)) = x_{n+m}
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/// By Galois Theory, given x: Fp6, the product
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/// phi = x_0 * x_1 * x_2 * x_3 * x_4 * x_5
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/// lands in Fp, and hence the inverse of x is given by
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