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Label Char Prim Dim $A$ Field CM Traces Fricke sign Sato-Tate $q$-expansion
$a_{2}$ $a_{3}$ $a_{5}$ $a_{7}$
1850.2.a.a 1850.a 1.a $1$ $14.772$ \(\Q\) None \(-1\) \(-2\) \(0\) \(-4\) $+$ $\mathrm{SU}(2)$ \(q-q^{2}-2q^{3}+q^{4}+2q^{6}-4q^{7}-q^{8}+\cdots\)
1850.2.a.b 1850.a 1.a $1$ $14.772$ \(\Q\) None \(-1\) \(-2\) \(0\) \(0\) $+$ $\mathrm{SU}(2)$ \(q-q^{2}-2q^{3}+q^{4}+2q^{6}-q^{8}+q^{9}+\cdots\)
1850.2.a.c 1850.a 1.a $1$ $14.772$ \(\Q\) None \(-1\) \(-1\) \(0\) \(4\) $-$ $\mathrm{SU}(2)$ \(q-q^{2}-q^{3}+q^{4}+q^{6}+4q^{7}-q^{8}+\cdots\)
1850.2.a.d 1850.a 1.a $1$ $14.772$ \(\Q\) None \(-1\) \(0\) \(0\) \(-1\) $+$ $\mathrm{SU}(2)$ \(q-q^{2}+q^{4}-q^{7}-q^{8}-3q^{9}-3q^{11}+\cdots\)
1850.2.a.e 1850.a 1.a $1$ $14.772$ \(\Q\) None \(-1\) \(0\) \(0\) \(2\) $+$ $\mathrm{SU}(2)$ \(q-q^{2}+q^{4}+2q^{7}-q^{8}-3q^{9}-2q^{13}+\cdots\)
1850.2.a.f 1850.a 1.a $1$ $14.772$ \(\Q\) None \(-1\) \(2\) \(0\) \(-2\) $+$ $\mathrm{SU}(2)$ \(q-q^{2}+2q^{3}+q^{4}-2q^{6}-2q^{7}-q^{8}+\cdots\)
1850.2.a.g 1850.a 1.a $1$ $14.772$ \(\Q\) None \(-1\) \(3\) \(0\) \(0\) $-$ $\mathrm{SU}(2)$ \(q-q^{2}+3q^{3}+q^{4}-3q^{6}-q^{8}+6q^{9}+\cdots\)
1850.2.a.h 1850.a 1.a $1$ $14.772$ \(\Q\) None \(1\) \(-3\) \(0\) \(0\) $+$ $\mathrm{SU}(2)$ \(q+q^{2}-3q^{3}+q^{4}-3q^{6}+q^{8}+6q^{9}+\cdots\)
1850.2.a.i 1850.a 1.a $1$ $14.772$ \(\Q\) None \(1\) \(-2\) \(0\) \(-1\) $+$ $\mathrm{SU}(2)$ \(q+q^{2}-2q^{3}+q^{4}-2q^{6}-q^{7}+q^{8}+\cdots\)
1850.2.a.j 1850.a 1.a $1$ $14.772$ \(\Q\) None \(1\) \(0\) \(0\) \(-2\) $+$ $\mathrm{SU}(2)$ \(q+q^{2}+q^{4}-2q^{7}+q^{8}-3q^{9}+2q^{13}+\cdots\)
1850.2.a.k 1850.a 1.a $1$ $14.772$ \(\Q\) None \(1\) \(0\) \(0\) \(0\) $+$ $\mathrm{SU}(2)$ \(q+q^{2}+q^{4}+q^{8}-3q^{9}-4q^{11}-2q^{13}+\cdots\)
1850.2.a.l 1850.a 1.a $1$ $14.772$ \(\Q\) None \(1\) \(0\) \(0\) \(1\) $+$ $\mathrm{SU}(2)$ \(q+q^{2}+q^{4}+q^{7}+q^{8}-3q^{9}-3q^{11}+\cdots\)
1850.2.a.m 1850.a 1.a $1$ $14.772$ \(\Q\) None \(1\) \(1\) \(0\) \(-4\) $+$ $\mathrm{SU}(2)$ \(q+q^{2}+q^{3}+q^{4}+q^{6}-4q^{7}+q^{8}+\cdots\)
1850.2.a.n 1850.a 1.a $1$ $14.772$ \(\Q\) None \(1\) \(2\) \(0\) \(0\) $-$ $\mathrm{SU}(2)$ \(q+q^{2}+2q^{3}+q^{4}+2q^{6}+q^{8}+q^{9}+\cdots\)
1850.2.a.o 1850.a 1.a $1$ $14.772$ \(\Q\) None \(1\) \(2\) \(0\) \(1\) $-$ $\mathrm{SU}(2)$ \(q+q^{2}+2q^{3}+q^{4}+2q^{6}+q^{7}+q^{8}+\cdots\)
1850.2.a.p 1850.a 1.a $1$ $14.772$ \(\Q\) None \(1\) \(2\) \(0\) \(4\) $-$ $\mathrm{SU}(2)$ \(q+q^{2}+2q^{3}+q^{4}+2q^{6}+4q^{7}+q^{8}+\cdots\)
1850.2.a.q 1850.a 1.a $2$ $14.772$ \(\Q(\sqrt{33}) \) None \(-2\) \(-4\) \(0\) \(3\) $+$ $\mathrm{SU}(2)$ \(q-q^{2}-2q^{3}+q^{4}+2q^{6}+(1+\beta )q^{7}+\cdots\)
1850.2.a.r 1850.a 1.a $2$ $14.772$ \(\Q(\sqrt{6}) \) None \(-2\) \(-2\) \(0\) \(0\) $+$ $\mathrm{SU}(2)$ \(q-q^{2}+(-1+\beta )q^{3}+q^{4}+(1-\beta )q^{6}+\cdots\)
1850.2.a.s 1850.a 1.a $2$ $14.772$ \(\Q(\sqrt{6}) \) None \(-2\) \(0\) \(0\) \(-4\) $-$ $\mathrm{SU}(2)$ \(q-q^{2}+\beta q^{3}+q^{4}-\beta q^{6}+(-2-\beta )q^{7}+\cdots\)
1850.2.a.t 1850.a 1.a $2$ $14.772$ \(\Q(\sqrt{5}) \) None \(-2\) \(1\) \(0\) \(2\) $-$ $\mathrm{SU}(2)$ \(q-q^{2}+\beta q^{3}+q^{4}-\beta q^{6}+2\beta q^{7}+\cdots\)
1850.2.a.u 1850.a 1.a $2$ $14.772$ \(\Q(\sqrt{13}) \) None \(2\) \(-3\) \(0\) \(-2\) $-$ $\mathrm{SU}(2)$ \(q+q^{2}+(-1-\beta )q^{3}+q^{4}+(-1-\beta )q^{6}+\cdots\)
1850.2.a.v 1850.a 1.a $2$ $14.772$ \(\Q(\sqrt{6}) \) None \(2\) \(0\) \(0\) \(4\) $-$ $\mathrm{SU}(2)$ \(q+q^{2}+\beta q^{3}+q^{4}+\beta q^{6}+(2-\beta )q^{7}+\cdots\)
1850.2.a.w 1850.a 1.a $2$ $14.772$ \(\Q(\sqrt{6}) \) None \(2\) \(2\) \(0\) \(0\) $-$ $\mathrm{SU}(2)$ \(q+q^{2}+(1+\beta )q^{3}+q^{4}+(1+\beta )q^{6}+\cdots\)
1850.2.a.x 1850.a 1.a $2$ $14.772$ \(\Q(\sqrt{3}) \) None \(2\) \(2\) \(0\) \(6\) $-$ $\mathrm{SU}(2)$ \(q+q^{2}+(1+\beta )q^{3}+q^{4}+(1+\beta )q^{6}+\cdots\)
1850.2.a.y 1850.a 1.a $3$ $14.772$ 3.3.1524.1 None \(-3\) \(-1\) \(0\) \(-4\) $+$ $\mathrm{SU}(2)$ \(q-q^{2}-\beta _{1}q^{3}+q^{4}+\beta _{1}q^{6}+(-1+\cdots)q^{7}+\cdots\)
1850.2.a.z 1850.a 1.a $3$ $14.772$ 3.3.892.1 None \(-3\) \(0\) \(0\) \(1\) $-$ $\mathrm{SU}(2)$ \(q-q^{2}+\beta _{2}q^{3}+q^{4}-\beta _{2}q^{6}+\beta _{1}q^{7}+\cdots\)
1850.2.a.ba 1850.a 1.a $3$ $14.772$ 3.3.148.1 None \(-3\) \(3\) \(0\) \(4\) $-$ $\mathrm{SU}(2)$ \(q-q^{2}+(1+\beta _{2})q^{3}+q^{4}+(-1-\beta _{2})q^{6}+\cdots\)
1850.2.a.bb 1850.a 1.a $3$ $14.772$ 3.3.148.1 None \(3\) \(-3\) \(0\) \(-4\) $+$ $\mathrm{SU}(2)$ \(q+q^{2}+(-1-\beta _{2})q^{3}+q^{4}+(-1-\beta _{2})q^{6}+\cdots\)
1850.2.a.bc 1850.a 1.a $3$ $14.772$ 3.3.1524.1 None \(3\) \(1\) \(0\) \(4\) $-$ $\mathrm{SU}(2)$ \(q+q^{2}+\beta _{1}q^{3}+q^{4}+\beta _{1}q^{6}+(1+\beta _{1}+\cdots)q^{7}+\cdots\)
1850.2.a.bd 1850.a 1.a $5$ $14.772$ 5.5.1791440.1 None \(-5\) \(0\) \(0\) \(1\) $-$ $\mathrm{SU}(2)$ \(q-q^{2}+\beta _{1}q^{3}+q^{4}-\beta _{1}q^{6}+(\beta _{1}+\beta _{2}+\cdots)q^{7}+\cdots\)
1850.2.a.be 1850.a 1.a $5$ $14.772$ 5.5.1791440.1 None \(5\) \(0\) \(0\) \(-1\) $-$ $\mathrm{SU}(2)$ \(q+q^{2}-\beta _{1}q^{3}+q^{4}-\beta _{1}q^{6}+(-\beta _{1}+\cdots)q^{7}+\cdots\)
1850.2.b.a 1850.b 5.b $2$ $14.772$ \(\Q(\sqrt{-1}) \) None \(0\) \(0\) \(0\) \(0\) $\mathrm{SU}(2)[C_{2}]$ \(q+iq^{2}+3iq^{3}-q^{4}-3q^{6}-iq^{8}+\cdots\)
1850.2.b.b 1850.b 5.b $2$ $14.772$ \(\Q(\sqrt{-1}) \) None \(0\) \(0\) \(0\) \(0\) $\mathrm{SU}(2)[C_{2}]$ \(q+iq^{2}+2iq^{3}-q^{4}-2q^{6}+2iq^{7}+\cdots\)
1850.2.b.c 1850.b 5.b $2$ $14.772$ \(\Q(\sqrt{-1}) \) None \(0\) \(0\) \(0\) \(0\) $\mathrm{SU}(2)[C_{2}]$ \(q+iq^{2}+2iq^{3}-q^{4}-2q^{6}-iq^{7}+\cdots\)
1850.2.b.d 1850.b 5.b $2$ $14.772$ \(\Q(\sqrt{-1}) \) None \(0\) \(0\) \(0\) \(0\) $\mathrm{SU}(2)[C_{2}]$ \(q-iq^{2}-q^{4}+iq^{8}+3q^{9}-4q^{11}+\cdots\)
1850.2.b.e 1850.b 5.b $2$ $14.772$ \(\Q(\sqrt{-1}) \) None \(0\) \(0\) \(0\) \(0\) $\mathrm{SU}(2)[C_{2}]$ \(q-iq^{2}+iq^{3}-q^{4}+q^{6}+4iq^{7}+\cdots\)
1850.2.b.f 1850.b 5.b $2$ $14.772$ \(\Q(\sqrt{-1}) \) None \(0\) \(0\) \(0\) \(0\) $\mathrm{SU}(2)[C_{2}]$ \(q-iq^{2}+2iq^{3}-q^{4}+2q^{6}-4iq^{7}+\cdots\)
1850.2.b.g 1850.b 5.b $2$ $14.772$ \(\Q(\sqrt{-1}) \) None \(0\) \(0\) \(0\) \(0\) $\mathrm{SU}(2)[C_{2}]$ \(q-iq^{2}+2iq^{3}-q^{4}+2q^{6}-iq^{7}+\cdots\)
1850.2.b.h 1850.b 5.b $2$ $14.772$ \(\Q(\sqrt{-1}) \) None \(0\) \(0\) \(0\) \(0\) $\mathrm{SU}(2)[C_{2}]$ \(q-iq^{2}+2iq^{3}-q^{4}+2q^{6}+iq^{8}+\cdots\)
1850.2.b.i 1850.b 5.b $4$ $14.772$ \(\Q(i, \sqrt{13})\) None \(0\) \(0\) \(0\) \(0\) $\mathrm{SU}(2)[C_{2}]$ \(q-\beta _{2}q^{2}+(\beta _{1}-\beta _{2})q^{3}-q^{4}+(-2+\cdots)q^{6}+\cdots\)
1850.2.b.j 1850.b 5.b $4$ $14.772$ \(\Q(i, \sqrt{5})\) None \(0\) \(0\) \(0\) \(0\) $\mathrm{SU}(2)[C_{2}]$ \(q-\beta _{3}q^{2}+\beta _{1}q^{3}-q^{4}+\beta _{2}q^{6}-2\beta _{1}q^{7}+\cdots\)
1850.2.b.k 1850.b 5.b $4$ $14.772$ \(\Q(i, \sqrt{6})\) None \(0\) \(0\) \(0\) \(0\) $\mathrm{SU}(2)[C_{2}]$ \(q-\beta _{1}q^{2}+(\beta _{1}+\beta _{2})q^{3}-q^{4}+(1+\beta _{3})q^{6}+\cdots\)
1850.2.b.l 1850.b 5.b $4$ $14.772$ \(\Q(\zeta_{12})\) None \(0\) \(0\) \(0\) \(0\) $\mathrm{SU}(2)[C_{2}]$ \(q-\zeta_{12}q^{2}+(\zeta_{12}-\zeta_{12}^{2})q^{3}-q^{4}+\cdots\)
1850.2.b.m 1850.b 5.b $4$ $14.772$ \(\Q(i, \sqrt{33})\) None \(0\) \(0\) \(0\) \(0\) $\mathrm{SU}(2)[C_{2}]$ \(q-\beta _{2}q^{2}+2\beta _{2}q^{3}-q^{4}+2q^{6}+(\beta _{1}+\cdots)q^{7}+\cdots\)
1850.2.b.n 1850.b 5.b $6$ $14.772$ 6.0.350464.1 None \(0\) \(0\) \(0\) \(0\) $\mathrm{SU}(2)[C_{2}]$ \(q+\beta _{3}q^{2}+(\beta _{3}-\beta _{5})q^{3}-q^{4}+(-1+\cdots)q^{6}+\cdots\)
1850.2.b.o 1850.b 5.b $6$ $14.772$ 6.0.3182656.1 None \(0\) \(0\) \(0\) \(0\) $\mathrm{SU}(2)[C_{2}]$ \(q-\beta _{4}q^{2}-\beta _{3}q^{3}-q^{4}+\beta _{2}q^{6}-\beta _{5}q^{7}+\cdots\)
1850.2.b.p 1850.b 5.b $6$ $14.772$ 6.0.37161216.1 None \(0\) \(0\) \(0\) \(0\) $\mathrm{SU}(2)[C_{2}]$ \(q-\beta _{4}q^{2}+\beta _{1}q^{3}-q^{4}+\beta _{2}q^{6}+(-\beta _{1}+\cdots)q^{7}+\cdots\)
1850.2.c.a 1850.c 185.d $2$ $14.772$ \(\Q(\sqrt{-1}) \) None \(-2\) \(0\) \(0\) \(0\) $\mathrm{SU}(2)[C_{2}]$ \(q-q^{2}+q^{4}+iq^{7}-q^{8}+3q^{9}-4q^{11}+\cdots\)
1850.2.c.b 1850.c 185.d $2$ $14.772$ \(\Q(\sqrt{-1}) \) None \(-2\) \(0\) \(0\) \(0\) $\mathrm{SU}(2)[C_{2}]$ \(q-q^{2}+q^{4}+5iq^{7}-q^{8}+3q^{9}+3q^{11}+\cdots\)
1850.2.c.c 1850.c 185.d $2$ $14.772$ \(\Q(\sqrt{-1}) \) None \(-2\) \(0\) \(0\) \(0\) $\mathrm{SU}(2)[C_{2}]$ \(q-q^{2}+q^{4}-2iq^{7}-q^{8}+3q^{9}+6q^{11}+\cdots\)
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