Invariants of an elliptic curve \(E\) over $\mathbb{Q}$ are its
- conductor, $N$
- discriminant, $\Delta$
- j-invariant, $j$
- endomorphism ring, $\text{End}(E)$. This is \(\mathbb{Z}\) unless \(E\) has CM
- Sato-Tate group, $\text{ST}(E)$. This is \(SU(2)\) unless \(E\) has CM
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- Review status: reviewed
- Last edited by John Cremona on 2018-06-21 15:36:34
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Not referenced anywhere at the moment.
- 2018-06-21 15:36:34 by John Cremona (Reviewed)