1 problem

Mazur's anomalous-primes conjecture for the curves $y^2=x^3+D$
arXiv@arxiv
Let $D$ be a rational integer that is neither a square nor a cube in $\mathbb{Q}(\sqrt{-3})$ , and let $E_D$ be the elliptic curve … Call a prime anomalous for $E_D$ when it has the…
Conjectureopenanalytic-number-theory anomalous-primes elliptic-curves
1

Mazur's anomalous-primes conjecture for the curves y2=x3+Dy^2=x^3+Dy2=x3+D