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Results (12 matches)

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Label Char Prim Dim $A$ Field CM Traces A-L signs Sato-Tate $q$-expansion
$a_{2}$ $a_{3}$ $a_{5}$ $a_{7}$ 5 19
9025.2.a.b 9025.a 1.a $1$ $72.065$ \(\Q\) None \(-2\) \(0\) \(0\) \(4\) $-$ $+$ $\mathrm{SU}(2)$ \(q-2q^{2}+2q^{4}+4q^{7}-3q^{9}-q^{11}+\cdots\)
9025.2.a.i 9025.a 1.a $1$ $72.065$ \(\Q\) None \(2\) \(0\) \(0\) \(-4\) $-$ $+$ $\mathrm{SU}(2)$ \(q+2q^{2}+2q^{4}-4q^{7}-3q^{9}-q^{11}+\cdots\)
9025.2.a.p 9025.a 1.a $2$ $72.065$ \(\Q(\sqrt{19}) \) \(\Q(\sqrt{-19}) \) \(0\) \(0\) \(0\) \(0\) $-$ $+$ $N(\mathrm{U}(1))$ \(q-2q^{4}-\beta q^{7}-3q^{9}+5q^{11}+4q^{16}+\cdots\)
9025.2.a.bm 9025.a 1.a $4$ $72.065$ \(\Q(\zeta_{20})^+\) None \(0\) \(0\) \(0\) \(8\) $-$ $+$ $\mathrm{SU}(2)$ \(q+\beta _{1}q^{2}+(\beta _{1}+\beta _{3})q^{3}+(1+\beta _{2})q^{4}+\cdots\)
9025.2.a.bu 9025.a 1.a $6$ $72.065$ 6.6.4227136.1 None \(0\) \(0\) \(0\) \(0\) $-$ $+$ $\mathrm{SU}(2)$ \(q+(\beta _{1}+\beta _{5})q^{2}+(\beta _{1}-\beta _{4}+\beta _{5})q^{3}+\cdots\)
9025.2.a.bw 9025.a 1.a $6$ $72.065$ 6.6.71593280.1 None \(0\) \(0\) \(0\) \(4\) $-$ $+$ $\mathrm{SU}(2)$ \(q+\beta _{1}q^{2}+(\beta _{1}+\beta _{5})q^{3}+(1+\beta _{2})q^{4}+\cdots\)
9025.2.a.bz 9025.a 1.a $6$ $72.065$ 6.6.41289040.1 None \(2\) \(3\) \(0\) \(2\) $-$ $+$ $\mathrm{SU}(2)$ \(q+\beta _{4}q^{2}+(1-\beta _{1}-\beta _{3})q^{3}+(-\beta _{3}+\cdots)q^{4}+\cdots\)
9025.2.a.cb 9025.a 1.a $8$ $72.065$ 8.8.\(\cdots\).1 \(\Q(\sqrt{-95}) \) \(0\) \(0\) \(0\) \(0\) $-$ $+$ $N(\mathrm{U}(1))$ \(q+\beta _{1}q^{2}-\beta _{5}q^{3}+(2+\beta _{2})q^{4}+(-\beta _{3}+\cdots)q^{6}+\cdots\)
9025.2.a.co 9025.a 1.a $20$ $72.065$ \(\mathbb{Q}[x]/(x^{20} - \cdots)\) None \(0\) \(0\) \(0\) \(8\) $-$ $+$ $\mathrm{SU}(2)$ \(q+\beta _{1}q^{2}+\beta _{16}q^{3}+(1+\beta _{2})q^{4}+(-1+\cdots)q^{6}+\cdots\)
9025.2.a.cs 9025.a 1.a $21$ $72.065$ None \(6\) \(9\) \(0\) \(0\) $-$ $+$ $\mathrm{SU}(2)$
9025.2.a.cu 9025.a 1.a $24$ $72.065$ None \(0\) \(0\) \(0\) \(0\) $-$ $+$ $\mathrm{SU}(2)$
9025.2.a.cv 9025.a 1.a $40$ $72.065$ None \(0\) \(0\) \(0\) \(0\) $-$ $+$ $\mathrm{SU}(2)$
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