Properties

Label 24.36.1.fu.1
Level $24$
Index $36$
Genus $1$
Analytic rank $0$
Cusps $3$
$\Q$-cusps $1$

Related objects

Downloads

Learn more

Invariants

Level: $24$ $\SL_2$-level: $24$ Newform level: $192$
Index: $36$ $\PSL_2$-index:$36$
Genus: $1 = 1 + \frac{ 36 }{12} - \frac{ 6 }{4} - \frac{ 0 }{3} - \frac{ 3 }{2}$
Cusps: $3$ (of which $1$ is rational) Cusp widths $6^{2}\cdot24$ Cusp orbits $1\cdot2$
Elliptic points: $6$ of order $2$ and $0$ of order $3$
Analytic rank: $0$
$\Q$-gonality: $2$
$\overline{\Q}$-gonality: $2$
Rational cusps: $1$
Rational CM points: yes $\quad(D =$ $-4$)

Other labels

Cummins and Pauli (CP) label: 24E1
Rouse, Sutherland, and Zureick-Brown (RSZB) label: 24.36.1.84

Level structure

$\GL_2(\Z/24\Z)$-generators: $\begin{bmatrix}1&22\\16&5\end{bmatrix}$, $\begin{bmatrix}3&14\\8&3\end{bmatrix}$, $\begin{bmatrix}5&23\\2&7\end{bmatrix}$, $\begin{bmatrix}9&14\\20&21\end{bmatrix}$, $\begin{bmatrix}19&23\\20&17\end{bmatrix}$, $\begin{bmatrix}21&5\\16&3\end{bmatrix}$
Contains $-I$: yes
Quadratic refinements: none in database
Cyclic 24-isogeny field degree: $16$
Cyclic 24-torsion field degree: $128$
Full 24-torsion field degree: $2048$

Jacobian

Conductor: $2^{6}\cdot3$
Simple: yes
Squarefree: yes
Decomposition: $1$
Newforms: 192.2.a.d

Models

Weierstrass model Weierstrass model

$ y^{2} $ $=$ $ x^{3} + x^{2} + 3x + 3 $
Copy content Toggle raw display

Rational points

This modular curve has 1 rational cusp and 1 rational CM point, but no other known rational points. The following are the coordinates of the rational cusps on this modular curve.

Weierstrass model
$(0:1:0)$

Maps to other modular curves

$j$-invariant map of degree 36 from the Weierstrass model of this modular curve to the modular curve $X(1)$ :

$\displaystyle j$ $=$ $\displaystyle \frac{24x^{2}y^{10}-6400x^{2}y^{8}z^{2}+33024x^{2}y^{6}z^{4}-110592x^{2}y^{4}z^{6}+55296x^{2}y^{2}z^{8}-240xy^{10}z+11264xy^{8}z^{3}-1536xy^{6}z^{5}-110592xy^{2}z^{9}-y^{12}+1544y^{10}z^{2}-32400y^{8}z^{4}+145152y^{6}z^{6}-228096y^{4}z^{8}+165888y^{2}z^{10}-110592z^{12}}{z^{8}(8x^{2}y^{2}-16xy^{2}z-y^{4}+24y^{2}z^{2}-64z^{4})}$

Modular covers

Sorry, your browser does not support the nearby lattice.

Cover information

Click on a modular curve in the diagram to see information about it.

This modular curve minimally covers the modular curves listed below.

Covered curve Level Index Degree Genus Rank Kernel decomposition
12.18.0.l.1 $12$ $2$ $2$ $0$ $0$ full Jacobian

This modular curve is minimally covered by the modular curves in the database listed below.

Covering curve Level Index Degree Genus Rank Kernel decomposition
24.72.2.l.1 $24$ $2$ $2$ $2$ $0$ $1$
24.72.2.m.1 $24$ $2$ $2$ $2$ $0$ $1$
24.72.2.by.1 $24$ $2$ $2$ $2$ $0$ $1$
24.72.2.cb.1 $24$ $2$ $2$ $2$ $1$ $1$
24.72.2.cx.1 $24$ $2$ $2$ $2$ $0$ $1$
24.72.2.cy.1 $24$ $2$ $2$ $2$ $0$ $1$
24.72.2.dm.1 $24$ $2$ $2$ $2$ $0$ $1$
24.72.2.dp.1 $24$ $2$ $2$ $2$ $1$ $1$
24.72.2.fm.1 $24$ $2$ $2$ $2$ $1$ $1$
24.72.2.fn.1 $24$ $2$ $2$ $2$ $0$ $1$
24.72.2.fq.1 $24$ $2$ $2$ $2$ $0$ $1$
24.72.2.fr.1 $24$ $2$ $2$ $2$ $0$ $1$
24.72.2.ig.1 $24$ $2$ $2$ $2$ $0$ $1$
24.72.2.ih.1 $24$ $2$ $2$ $2$ $0$ $1$
24.72.2.ik.1 $24$ $2$ $2$ $2$ $0$ $1$
24.72.2.il.1 $24$ $2$ $2$ $2$ $0$ $1$
24.72.3.xc.1 $24$ $2$ $2$ $3$ $0$ $1^{2}$
24.72.3.xf.1 $24$ $2$ $2$ $3$ $1$ $1^{2}$
24.72.3.xt.1 $24$ $2$ $2$ $3$ $1$ $1^{2}$
24.72.3.xu.1 $24$ $2$ $2$ $3$ $0$ $1^{2}$
24.72.3.yy.1 $24$ $2$ $2$ $3$ $0$ $1^{2}$
24.72.3.zb.1 $24$ $2$ $2$ $3$ $0$ $1^{2}$
24.72.3.bat.1 $24$ $2$ $2$ $3$ $1$ $1^{2}$
24.72.3.bau.1 $24$ $2$ $2$ $3$ $0$ $1^{2}$
24.72.3.bdm.1 $24$ $2$ $2$ $3$ $1$ $1^{2}$
24.72.3.bdn.1 $24$ $2$ $2$ $3$ $0$ $1^{2}$
24.72.3.bdq.1 $24$ $2$ $2$ $3$ $0$ $1^{2}$
24.72.3.bdr.1 $24$ $2$ $2$ $3$ $0$ $1^{2}$
24.72.3.bgs.1 $24$ $2$ $2$ $3$ $1$ $1^{2}$
24.72.3.bgt.1 $24$ $2$ $2$ $3$ $0$ $1^{2}$
24.72.3.bgw.1 $24$ $2$ $2$ $3$ $1$ $1^{2}$
24.72.3.bgx.1 $24$ $2$ $2$ $3$ $1$ $1^{2}$
24.72.4.p.1 $24$ $2$ $2$ $4$ $0$ $1^{3}$
24.72.4.ct.1 $24$ $2$ $2$ $4$ $1$ $1^{3}$
24.72.4.ds.1 $24$ $2$ $2$ $4$ $0$ $1^{3}$
24.72.4.dv.1 $24$ $2$ $2$ $4$ $1$ $1^{3}$
24.72.4.kd.1 $24$ $2$ $2$ $4$ $1$ $1^{3}$
24.72.4.ke.1 $24$ $2$ $2$ $4$ $1$ $1^{3}$
24.72.4.kk.1 $24$ $2$ $2$ $4$ $0$ $1^{3}$
24.72.4.kn.1 $24$ $2$ $2$ $4$ $1$ $1^{3}$
24.72.4.mg.1 $24$ $2$ $2$ $4$ $0$ $1^{3}$
24.72.4.mh.1 $24$ $2$ $2$ $4$ $0$ $1^{3}$
24.72.4.mk.1 $24$ $2$ $2$ $4$ $2$ $1^{3}$
24.72.4.ml.1 $24$ $2$ $2$ $4$ $1$ $1^{3}$
24.72.4.os.1 $24$ $2$ $2$ $4$ $1$ $1^{3}$
24.72.4.ot.1 $24$ $2$ $2$ $4$ $1$ $1^{3}$
24.72.4.ow.1 $24$ $2$ $2$ $4$ $1$ $1^{3}$
24.72.4.ox.1 $24$ $2$ $2$ $4$ $0$ $1^{3}$
24.72.5.fg.1 $24$ $2$ $2$ $5$ $0$ $1^{4}$
24.72.5.fh.1 $24$ $2$ $2$ $5$ $0$ $1^{4}$
24.72.5.fk.1 $24$ $2$ $2$ $5$ $1$ $1^{4}$
24.72.5.fl.1 $24$ $2$ $2$ $5$ $1$ $1^{4}$
24.72.5.lc.1 $24$ $2$ $2$ $5$ $1$ $1^{4}$
24.72.5.ld.1 $24$ $2$ $2$ $5$ $1$ $1^{4}$
24.72.5.lg.1 $24$ $2$ $2$ $5$ $2$ $1^{4}$
24.72.5.lh.1 $24$ $2$ $2$ $5$ $1$ $1^{4}$
72.108.6.cx.1 $72$ $3$ $3$ $6$ $?$ not computed
72.324.20.g.1 $72$ $9$ $9$ $20$ $?$ not computed
120.72.2.v.1 $120$ $2$ $2$ $2$ $?$ not computed
120.72.2.w.1 $120$ $2$ $2$ $2$ $?$ not computed
120.72.2.ci.1 $120$ $2$ $2$ $2$ $?$ not computed
120.72.2.cl.1 $120$ $2$ $2$ $2$ $?$ not computed
120.72.2.fd.1 $120$ $2$ $2$ $2$ $?$ not computed
120.72.2.fe.1 $120$ $2$ $2$ $2$ $?$ not computed
120.72.2.gq.1 $120$ $2$ $2$ $2$ $?$ not computed
120.72.2.gt.1 $120$ $2$ $2$ $2$ $?$ not computed
120.72.2.os.1 $120$ $2$ $2$ $2$ $?$ not computed
120.72.2.ot.1 $120$ $2$ $2$ $2$ $?$ not computed
120.72.2.ow.1 $120$ $2$ $2$ $2$ $?$ not computed
120.72.2.ox.1 $120$ $2$ $2$ $2$ $?$ not computed
120.72.2.tq.1 $120$ $2$ $2$ $2$ $?$ not computed
120.72.2.tr.1 $120$ $2$ $2$ $2$ $?$ not computed
120.72.2.tu.1 $120$ $2$ $2$ $2$ $?$ not computed
120.72.2.tv.1 $120$ $2$ $2$ $2$ $?$ not computed
120.72.3.geq.1 $120$ $2$ $2$ $3$ $?$ not computed
120.72.3.get.1 $120$ $2$ $2$ $3$ $?$ not computed
120.72.3.ggf.1 $120$ $2$ $2$ $3$ $?$ not computed
120.72.3.ggg.1 $120$ $2$ $2$ $3$ $?$ not computed
120.72.3.giy.1 $120$ $2$ $2$ $3$ $?$ not computed
120.72.3.gjb.1 $120$ $2$ $2$ $3$ $?$ not computed
120.72.3.gkn.1 $120$ $2$ $2$ $3$ $?$ not computed
120.72.3.gko.1 $120$ $2$ $2$ $3$ $?$ not computed
120.72.3.gxo.1 $120$ $2$ $2$ $3$ $?$ not computed
120.72.3.gxp.1 $120$ $2$ $2$ $3$ $?$ not computed
120.72.3.gxs.1 $120$ $2$ $2$ $3$ $?$ not computed
120.72.3.gxt.1 $120$ $2$ $2$ $3$ $?$ not computed
120.72.3.hcm.1 $120$ $2$ $2$ $3$ $?$ not computed
120.72.3.hcn.1 $120$ $2$ $2$ $3$ $?$ not computed
120.72.3.hcq.1 $120$ $2$ $2$ $3$ $?$ not computed
120.72.3.hcr.1 $120$ $2$ $2$ $3$ $?$ not computed
120.72.4.zi.1 $120$ $2$ $2$ $4$ $?$ not computed
120.72.4.zk.1 $120$ $2$ $2$ $4$ $?$ not computed
120.72.4.bbe.1 $120$ $2$ $2$ $4$ $?$ not computed
120.72.4.bbg.1 $120$ $2$ $2$ $4$ $?$ not computed
120.72.4.bdq.1 $120$ $2$ $2$ $4$ $?$ not computed
120.72.4.bds.1 $120$ $2$ $2$ $4$ $?$ not computed
120.72.4.bfm.1 $120$ $2$ $2$ $4$ $?$ not computed
120.72.4.bfo.1 $120$ $2$ $2$ $4$ $?$ not computed
120.72.4.bnq.1 $120$ $2$ $2$ $4$ $?$ not computed
120.72.4.bnr.1 $120$ $2$ $2$ $4$ $?$ not computed
120.72.4.bnu.1 $120$ $2$ $2$ $4$ $?$ not computed
120.72.4.bnv.1 $120$ $2$ $2$ $4$ $?$ not computed
120.72.4.bso.1 $120$ $2$ $2$ $4$ $?$ not computed
120.72.4.bsp.1 $120$ $2$ $2$ $4$ $?$ not computed
120.72.4.bss.1 $120$ $2$ $2$ $4$ $?$ not computed
120.72.4.bst.1 $120$ $2$ $2$ $4$ $?$ not computed
120.72.5.bps.1 $120$ $2$ $2$ $5$ $?$ not computed
120.72.5.bpt.1 $120$ $2$ $2$ $5$ $?$ not computed
120.72.5.bpw.1 $120$ $2$ $2$ $5$ $?$ not computed
120.72.5.bpx.1 $120$ $2$ $2$ $5$ $?$ not computed
120.72.5.buq.1 $120$ $2$ $2$ $5$ $?$ not computed
120.72.5.bur.1 $120$ $2$ $2$ $5$ $?$ not computed
120.72.5.buu.1 $120$ $2$ $2$ $5$ $?$ not computed
120.72.5.buv.1 $120$ $2$ $2$ $5$ $?$ not computed
120.180.13.buo.1 $120$ $5$ $5$ $13$ $?$ not computed
120.216.13.cee.1 $120$ $6$ $6$ $13$ $?$ not computed
168.72.2.v.1 $168$ $2$ $2$ $2$ $?$ not computed
168.72.2.w.1 $168$ $2$ $2$ $2$ $?$ not computed
168.72.2.ci.1 $168$ $2$ $2$ $2$ $?$ not computed
168.72.2.cl.1 $168$ $2$ $2$ $2$ $?$ not computed
168.72.2.fd.1 $168$ $2$ $2$ $2$ $?$ not computed
168.72.2.fe.1 $168$ $2$ $2$ $2$ $?$ not computed
168.72.2.gq.1 $168$ $2$ $2$ $2$ $?$ not computed
168.72.2.gt.1 $168$ $2$ $2$ $2$ $?$ not computed
168.72.2.os.1 $168$ $2$ $2$ $2$ $?$ not computed
168.72.2.ot.1 $168$ $2$ $2$ $2$ $?$ not computed
168.72.2.ow.1 $168$ $2$ $2$ $2$ $?$ not computed
168.72.2.ox.1 $168$ $2$ $2$ $2$ $?$ not computed
168.72.2.tq.1 $168$ $2$ $2$ $2$ $?$ not computed
168.72.2.tr.1 $168$ $2$ $2$ $2$ $?$ not computed
168.72.2.tu.1 $168$ $2$ $2$ $2$ $?$ not computed
168.72.2.tv.1 $168$ $2$ $2$ $2$ $?$ not computed
168.72.3.flu.1 $168$ $2$ $2$ $3$ $?$ not computed
168.72.3.flx.1 $168$ $2$ $2$ $3$ $?$ not computed
168.72.3.fnj.1 $168$ $2$ $2$ $3$ $?$ not computed
168.72.3.fnk.1 $168$ $2$ $2$ $3$ $?$ not computed
168.72.3.fqc.1 $168$ $2$ $2$ $3$ $?$ not computed
168.72.3.fqf.1 $168$ $2$ $2$ $3$ $?$ not computed
168.72.3.frr.1 $168$ $2$ $2$ $3$ $?$ not computed
168.72.3.frs.1 $168$ $2$ $2$ $3$ $?$ not computed
168.72.3.gak.1 $168$ $2$ $2$ $3$ $?$ not computed
168.72.3.gal.1 $168$ $2$ $2$ $3$ $?$ not computed
168.72.3.gao.1 $168$ $2$ $2$ $3$ $?$ not computed
168.72.3.gap.1 $168$ $2$ $2$ $3$ $?$ not computed
168.72.3.gfi.1 $168$ $2$ $2$ $3$ $?$ not computed
168.72.3.gfj.1 $168$ $2$ $2$ $3$ $?$ not computed
168.72.3.gfm.1 $168$ $2$ $2$ $3$ $?$ not computed
168.72.3.gfn.1 $168$ $2$ $2$ $3$ $?$ not computed
168.72.4.yk.1 $168$ $2$ $2$ $4$ $?$ not computed
168.72.4.ym.1 $168$ $2$ $2$ $4$ $?$ not computed
168.72.4.bag.1 $168$ $2$ $2$ $4$ $?$ not computed
168.72.4.bai.1 $168$ $2$ $2$ $4$ $?$ not computed
168.72.4.bcs.1 $168$ $2$ $2$ $4$ $?$ not computed
168.72.4.bcu.1 $168$ $2$ $2$ $4$ $?$ not computed
168.72.4.beo.1 $168$ $2$ $2$ $4$ $?$ not computed
168.72.4.beq.1 $168$ $2$ $2$ $4$ $?$ not computed
168.72.4.bms.1 $168$ $2$ $2$ $4$ $?$ not computed
168.72.4.bmt.1 $168$ $2$ $2$ $4$ $?$ not computed
168.72.4.bmw.1 $168$ $2$ $2$ $4$ $?$ not computed
168.72.4.bmx.1 $168$ $2$ $2$ $4$ $?$ not computed
168.72.4.brq.1 $168$ $2$ $2$ $4$ $?$ not computed
168.72.4.brr.1 $168$ $2$ $2$ $4$ $?$ not computed
168.72.4.bru.1 $168$ $2$ $2$ $4$ $?$ not computed
168.72.4.brv.1 $168$ $2$ $2$ $4$ $?$ not computed
168.72.5.bam.1 $168$ $2$ $2$ $5$ $?$ not computed
168.72.5.ban.1 $168$ $2$ $2$ $5$ $?$ not computed
168.72.5.baq.1 $168$ $2$ $2$ $5$ $?$ not computed
168.72.5.bar.1 $168$ $2$ $2$ $5$ $?$ not computed
168.72.5.bfk.1 $168$ $2$ $2$ $5$ $?$ not computed
168.72.5.bfl.1 $168$ $2$ $2$ $5$ $?$ not computed
168.72.5.bfo.1 $168$ $2$ $2$ $5$ $?$ not computed
168.72.5.bfp.1 $168$ $2$ $2$ $5$ $?$ not computed
168.288.22.dm.1 $168$ $8$ $8$ $22$ $?$ not computed
264.72.2.v.1 $264$ $2$ $2$ $2$ $?$ not computed
264.72.2.w.1 $264$ $2$ $2$ $2$ $?$ not computed
264.72.2.ci.1 $264$ $2$ $2$ $2$ $?$ not computed
264.72.2.cl.1 $264$ $2$ $2$ $2$ $?$ not computed
264.72.2.fd.1 $264$ $2$ $2$ $2$ $?$ not computed
264.72.2.fe.1 $264$ $2$ $2$ $2$ $?$ not computed
264.72.2.gq.1 $264$ $2$ $2$ $2$ $?$ not computed
264.72.2.gt.1 $264$ $2$ $2$ $2$ $?$ not computed
264.72.2.os.1 $264$ $2$ $2$ $2$ $?$ not computed
264.72.2.ot.1 $264$ $2$ $2$ $2$ $?$ not computed
264.72.2.ow.1 $264$ $2$ $2$ $2$ $?$ not computed
264.72.2.ox.1 $264$ $2$ $2$ $2$ $?$ not computed
264.72.2.tq.1 $264$ $2$ $2$ $2$ $?$ not computed
264.72.2.tr.1 $264$ $2$ $2$ $2$ $?$ not computed
264.72.2.tu.1 $264$ $2$ $2$ $2$ $?$ not computed
264.72.2.tv.1 $264$ $2$ $2$ $2$ $?$ not computed
264.72.3.flu.1 $264$ $2$ $2$ $3$ $?$ not computed
264.72.3.flx.1 $264$ $2$ $2$ $3$ $?$ not computed
264.72.3.fnj.1 $264$ $2$ $2$ $3$ $?$ not computed
264.72.3.fnk.1 $264$ $2$ $2$ $3$ $?$ not computed
264.72.3.fqc.1 $264$ $2$ $2$ $3$ $?$ not computed
264.72.3.fqf.1 $264$ $2$ $2$ $3$ $?$ not computed
264.72.3.frr.1 $264$ $2$ $2$ $3$ $?$ not computed
264.72.3.frs.1 $264$ $2$ $2$ $3$ $?$ not computed
264.72.3.gak.1 $264$ $2$ $2$ $3$ $?$ not computed
264.72.3.gal.1 $264$ $2$ $2$ $3$ $?$ not computed
264.72.3.gao.1 $264$ $2$ $2$ $3$ $?$ not computed
264.72.3.gap.1 $264$ $2$ $2$ $3$ $?$ not computed
264.72.3.gfi.1 $264$ $2$ $2$ $3$ $?$ not computed
264.72.3.gfj.1 $264$ $2$ $2$ $3$ $?$ not computed
264.72.3.gfm.1 $264$ $2$ $2$ $3$ $?$ not computed
264.72.3.gfn.1 $264$ $2$ $2$ $3$ $?$ not computed
264.72.4.ys.1 $264$ $2$ $2$ $4$ $?$ not computed
264.72.4.yu.1 $264$ $2$ $2$ $4$ $?$ not computed
264.72.4.bao.1 $264$ $2$ $2$ $4$ $?$ not computed
264.72.4.baq.1 $264$ $2$ $2$ $4$ $?$ not computed
264.72.4.bda.1 $264$ $2$ $2$ $4$ $?$ not computed
264.72.4.bdc.1 $264$ $2$ $2$ $4$ $?$ not computed
264.72.4.bew.1 $264$ $2$ $2$ $4$ $?$ not computed
264.72.4.bey.1 $264$ $2$ $2$ $4$ $?$ not computed
264.72.4.bna.1 $264$ $2$ $2$ $4$ $?$ not computed
264.72.4.bnb.1 $264$ $2$ $2$ $4$ $?$ not computed
264.72.4.bne.1 $264$ $2$ $2$ $4$ $?$ not computed
264.72.4.bnf.1 $264$ $2$ $2$ $4$ $?$ not computed
264.72.4.bry.1 $264$ $2$ $2$ $4$ $?$ not computed
264.72.4.brz.1 $264$ $2$ $2$ $4$ $?$ not computed
264.72.4.bsc.1 $264$ $2$ $2$ $4$ $?$ not computed
264.72.4.bsd.1 $264$ $2$ $2$ $4$ $?$ not computed
264.72.5.bam.1 $264$ $2$ $2$ $5$ $?$ not computed
264.72.5.ban.1 $264$ $2$ $2$ $5$ $?$ not computed
264.72.5.baq.1 $264$ $2$ $2$ $5$ $?$ not computed
264.72.5.bar.1 $264$ $2$ $2$ $5$ $?$ not computed
264.72.5.bfk.1 $264$ $2$ $2$ $5$ $?$ not computed
264.72.5.bfl.1 $264$ $2$ $2$ $5$ $?$ not computed
264.72.5.bfo.1 $264$ $2$ $2$ $5$ $?$ not computed
264.72.5.bfp.1 $264$ $2$ $2$ $5$ $?$ not computed
312.72.2.v.1 $312$ $2$ $2$ $2$ $?$ not computed
312.72.2.w.1 $312$ $2$ $2$ $2$ $?$ not computed
312.72.2.ci.1 $312$ $2$ $2$ $2$ $?$ not computed
312.72.2.cl.1 $312$ $2$ $2$ $2$ $?$ not computed
312.72.2.fd.1 $312$ $2$ $2$ $2$ $?$ not computed
312.72.2.fe.1 $312$ $2$ $2$ $2$ $?$ not computed
312.72.2.gq.1 $312$ $2$ $2$ $2$ $?$ not computed
312.72.2.gt.1 $312$ $2$ $2$ $2$ $?$ not computed
312.72.2.os.1 $312$ $2$ $2$ $2$ $?$ not computed
312.72.2.ot.1 $312$ $2$ $2$ $2$ $?$ not computed
312.72.2.ow.1 $312$ $2$ $2$ $2$ $?$ not computed
312.72.2.ox.1 $312$ $2$ $2$ $2$ $?$ not computed
312.72.2.tq.1 $312$ $2$ $2$ $2$ $?$ not computed
312.72.2.tr.1 $312$ $2$ $2$ $2$ $?$ not computed
312.72.2.tu.1 $312$ $2$ $2$ $2$ $?$ not computed
312.72.2.tv.1 $312$ $2$ $2$ $2$ $?$ not computed
312.72.3.flu.1 $312$ $2$ $2$ $3$ $?$ not computed
312.72.3.flx.1 $312$ $2$ $2$ $3$ $?$ not computed
312.72.3.fnj.1 $312$ $2$ $2$ $3$ $?$ not computed
312.72.3.fnk.1 $312$ $2$ $2$ $3$ $?$ not computed
312.72.3.fqc.1 $312$ $2$ $2$ $3$ $?$ not computed
312.72.3.fqf.1 $312$ $2$ $2$ $3$ $?$ not computed
312.72.3.frr.1 $312$ $2$ $2$ $3$ $?$ not computed
312.72.3.frs.1 $312$ $2$ $2$ $3$ $?$ not computed
312.72.3.gak.1 $312$ $2$ $2$ $3$ $?$ not computed
312.72.3.gal.1 $312$ $2$ $2$ $3$ $?$ not computed
312.72.3.gao.1 $312$ $2$ $2$ $3$ $?$ not computed
312.72.3.gap.1 $312$ $2$ $2$ $3$ $?$ not computed
312.72.3.gfi.1 $312$ $2$ $2$ $3$ $?$ not computed
312.72.3.gfj.1 $312$ $2$ $2$ $3$ $?$ not computed
312.72.3.gfm.1 $312$ $2$ $2$ $3$ $?$ not computed
312.72.3.gfn.1 $312$ $2$ $2$ $3$ $?$ not computed
312.72.4.zi.1 $312$ $2$ $2$ $4$ $?$ not computed
312.72.4.zk.1 $312$ $2$ $2$ $4$ $?$ not computed
312.72.4.bbe.1 $312$ $2$ $2$ $4$ $?$ not computed
312.72.4.bbg.1 $312$ $2$ $2$ $4$ $?$ not computed
312.72.4.bdq.1 $312$ $2$ $2$ $4$ $?$ not computed
312.72.4.bds.1 $312$ $2$ $2$ $4$ $?$ not computed
312.72.4.bfm.1 $312$ $2$ $2$ $4$ $?$ not computed
312.72.4.bfo.1 $312$ $2$ $2$ $4$ $?$ not computed
312.72.4.bnq.1 $312$ $2$ $2$ $4$ $?$ not computed
312.72.4.bnr.1 $312$ $2$ $2$ $4$ $?$ not computed
312.72.4.bnu.1 $312$ $2$ $2$ $4$ $?$ not computed
312.72.4.bnv.1 $312$ $2$ $2$ $4$ $?$ not computed
312.72.4.bso.1 $312$ $2$ $2$ $4$ $?$ not computed
312.72.4.bsp.1 $312$ $2$ $2$ $4$ $?$ not computed
312.72.4.bss.1 $312$ $2$ $2$ $4$ $?$ not computed
312.72.4.bst.1 $312$ $2$ $2$ $4$ $?$ not computed
312.72.5.bam.1 $312$ $2$ $2$ $5$ $?$ not computed
312.72.5.ban.1 $312$ $2$ $2$ $5$ $?$ not computed
312.72.5.baq.1 $312$ $2$ $2$ $5$ $?$ not computed
312.72.5.bar.1 $312$ $2$ $2$ $5$ $?$ not computed
312.72.5.bfk.1 $312$ $2$ $2$ $5$ $?$ not computed
312.72.5.bfl.1 $312$ $2$ $2$ $5$ $?$ not computed
312.72.5.bfo.1 $312$ $2$ $2$ $5$ $?$ not computed
312.72.5.bfp.1 $312$ $2$ $2$ $5$ $?$ not computed