$\GL_2(\Z/184\Z)$-generators: |
$\begin{bmatrix}91&88\\124&175\end{bmatrix}$, $\begin{bmatrix}95&102\\156&43\end{bmatrix}$, $\begin{bmatrix}103&142\\60&181\end{bmatrix}$, $\begin{bmatrix}157&32\\136&121\end{bmatrix}$, $\begin{bmatrix}159&58\\160&67\end{bmatrix}$ |
Contains $-I$: |
yes |
Quadratic refinements: |
184.96.0-184.n.2.1, 184.96.0-184.n.2.2, 184.96.0-184.n.2.3, 184.96.0-184.n.2.4, 184.96.0-184.n.2.5, 184.96.0-184.n.2.6, 184.96.0-184.n.2.7, 184.96.0-184.n.2.8, 184.96.0-184.n.2.9, 184.96.0-184.n.2.10, 184.96.0-184.n.2.11, 184.96.0-184.n.2.12, 184.96.0-184.n.2.13, 184.96.0-184.n.2.14, 184.96.0-184.n.2.15, 184.96.0-184.n.2.16 |
Cyclic 184-isogeny field degree: |
$48$ |
Cyclic 184-torsion field degree: |
$4224$ |
Full 184-torsion field degree: |
$8549376$ |
This modular curve is isomorphic to $\mathbb{P}^1$.
This modular curve has infinitely many rational points but none with conductor small enough to be contained within the database of elliptic curves over $\Q$.
This modular curve minimally covers the modular curves listed below.
This modular curve is minimally covered by the modular curves in the database listed below.