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The Sato–Tate independence conjecture for successive Frobenius angles
The Sato–Tate independence conjecture. For every integer $s\geq1$ , the sequence $\{X_k\}_{k\geq1}$ is uniformly distributed with respect to $\mu_{ST}^{[s]}$ ; equivalently,
openelliptic-curves pseudorandomness sato-tate-distributions
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The Sato–Tate independence conjecture for successive Frobenius angles