| Conductor: | $5^{666}\cdot13^{769}$ |
| Simple: |
no
|
| Squarefree: |
no
|
| Decomposition: | $1^{26}\cdot2^{36}\cdot3^{17}\cdot4^{8}\cdot5^{2}\cdot6^{11}\cdot9^{3}\cdot10\cdot12^{2}\cdot18^{4}\cdot24$ |
| Newforms: | 65.2.a.a$^{2}$, 65.2.a.b$^{2}$, 65.2.a.c$^{2}$, 65.2.b.a$^{2}$, 169.2.a.b$^{3}$, 325.2.a.a, 325.2.a.b, 325.2.a.c, 325.2.a.d, 325.2.a.e, 325.2.a.f, 325.2.a.g, 325.2.a.h, 325.2.a.i, 325.2.a.j, 325.2.a.k, 325.2.b.a, 325.2.b.b, 325.2.b.c, 325.2.b.d, 325.2.b.e, 325.2.b.f, 845.2.a.a$^{2}$, 845.2.a.c$^{2}$, 845.2.a.d$^{2}$, 845.2.a.e$^{2}$, 845.2.a.g$^{2}$, 845.2.a.i$^{2}$, 845.2.a.j$^{2}$, 845.2.a.k$^{2}$, 845.2.a.o$^{2}$, 845.2.b.a$^{2}$, 845.2.b.b$^{2}$, 845.2.b.c$^{2}$, 845.2.b.d$^{2}$, 845.2.b.h$^{2}$, 4225.2.a.a, 4225.2.a.b, 4225.2.a.ba, 4225.2.a.bc, 4225.2.a.bd, 4225.2.a.be, 4225.2.a.bg, 4225.2.a.bh, 4225.2.a.bn, 4225.2.a.bp, 4225.2.a.br, 4225.2.a.bs, 4225.2.a.bx, 4225.2.a.by, 4225.2.a.c, 4225.2.a.cb, 4225.2.a.d, 4225.2.a.e, 4225.2.a.f, 4225.2.a.g, 4225.2.a.h, 4225.2.a.i, 4225.2.a.j, 4225.2.a.k, 4225.2.a.l, 4225.2.a.m, 4225.2.a.n, 4225.2.a.o, 4225.2.a.p, 4225.2.a.q, 4225.2.a.r, 4225.2.a.s, 4225.2.a.u, 4225.2.a.w, 4225.2.a.x, 4225.2.a.z, 4225.2.b.a, 4225.2.b.b, 4225.2.b.bc, 4225.2.b.c, 4225.2.b.d, 4225.2.b.e, 4225.2.b.f, 4225.2.b.g, 4225.2.b.h, 4225.2.b.j, 4225.2.b.l, 4225.2.b.m, 4225.2.b.n, 4225.2.b.p, 4225.2.b.q, 4225.2.b.r, 4225.2.b.t, 4225.2.b.y, 4225.2.b.z |
This modular curve has no $\Q_p$ points for $p=7,11,41,\ldots,1931$, and therefore no rational points.
The following modular covers realize this modular curve as a fiber product over $X(1)$.
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.
