Modular curves in Gassmann class 120.96.3.sn
| LMFDB label | CP label | Cusp orbits | $\Q$-cusps | $\Q$-gonality | $\overline{\Q}$-gonality | CM points | 120.96.3.sn.1 | 24W3 | $1^{2}\cdot2^{5}$ | $2$ | $2 \le \gamma \le 3$ | $2 \le \gamma \le 3$ | none | 120.96.3.sn.2 | 24W3 | $1^{2}\cdot2^{5}$ | $2$ | $2 \le \gamma \le 3$ | $2 \le \gamma \le 3$ | none | 120.96.3.sn.3 | 24W3 | $1^{2}\cdot2^{5}$ | $2$ | $2 \le \gamma \le 3$ | $2 \le \gamma \le 3$ | none | 120.96.3.sn.4 | 24W3 | $1^{2}\cdot2^{5}$ | $2$ | $2 \le \gamma \le 3$ | $2 \le \gamma \le 3$ | none |
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Invariants of this Gassmann class
| Level: | $120$ | $\SL_2$-level: | $24$ | Newform level: | $1$ | ||
| Index: | $96$ | $\PSL_2$-index: | $96$ | ||||
| Genus: | $3 = 1 + \frac{ 96 }{12} - \frac{ 0 }{4} - \frac{ 0 }{3} - \frac{ 12 }{2}$ | ||||||
| Cusps: | $12$ | ||||||
| Elliptic points: | $0$ of order $2$ and $0$ of order $3$ |