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Results (8 matches)

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Label Char Prim Dim $A$ Field CM Traces A-L signs Sato-Tate $q$-expansion
$a_{2}$ $a_{3}$ $a_{5}$ $a_{7}$ 3 5 7 11
1155.4.a.p 1155.a 1.a $7$ $68.147$ \(\mathbb{Q}[x]/(x^{7} - \cdots)\) None \(3\) \(-21\) \(35\) \(-49\) $+$ $-$ $+$ $-$ $\mathrm{SU}(2)$ \(q+\beta _{1}q^{2}-3q^{3}+(4+\beta _{1}+\beta _{2})q^{4}+\cdots\)
1155.4.a.q 1155.a 1.a $8$ $68.147$ \(\mathbb{Q}[x]/(x^{8} - \cdots)\) None \(1\) \(-24\) \(40\) \(56\) $+$ $-$ $-$ $+$ $\mathrm{SU}(2)$ \(q+\beta _{1}q^{2}-3q^{3}+(5+\beta _{2})q^{4}+5q^{5}+\cdots\)
1155.4.a.r 1155.a 1.a $8$ $68.147$ \(\mathbb{Q}[x]/(x^{8} - \cdots)\) None \(2\) \(-24\) \(-40\) \(-56\) $+$ $+$ $+$ $+$ $\mathrm{SU}(2)$ \(q+\beta _{1}q^{2}-3q^{3}+(4+\beta _{2})q^{4}-5q^{5}+\cdots\)
1155.4.a.s 1155.a 1.a $8$ $68.147$ \(\mathbb{Q}[x]/(x^{8} - \cdots)\) None \(3\) \(24\) \(-40\) \(-56\) $-$ $+$ $+$ $-$ $\mathrm{SU}(2)$ \(q+\beta _{1}q^{2}+3q^{3}+(5+\beta _{2})q^{4}-5q^{5}+\cdots\)
1155.4.a.t 1155.a 1.a $9$ $68.147$ \(\mathbb{Q}[x]/(x^{9} - \cdots)\) None \(-4\) \(27\) \(45\) \(-63\) $-$ $-$ $+$ $+$ $\mathrm{SU}(2)$ \(q-\beta _{1}q^{2}+3q^{3}+(4+\beta _{1}+\beta _{2})q^{4}+\cdots\)
1155.4.a.u 1155.a 1.a $9$ $68.147$ \(\mathbb{Q}[x]/(x^{9} - \cdots)\) None \(1\) \(27\) \(-45\) \(63\) $-$ $+$ $-$ $+$ $\mathrm{SU}(2)$ \(q+\beta _{1}q^{2}+3q^{3}+(6+\beta _{2})q^{4}-5q^{5}+\cdots\)
1155.4.a.v 1155.a 1.a $9$ $68.147$ \(\mathbb{Q}[x]/(x^{9} - \cdots)\) None \(4\) \(-27\) \(-45\) \(63\) $+$ $+$ $-$ $-$ $\mathrm{SU}(2)$ \(q+\beta _{1}q^{2}-3q^{3}+(4+\beta _{1}+\beta _{2})q^{4}+\cdots\)
1155.4.a.w 1155.a 1.a $10$ $68.147$ \(\mathbb{Q}[x]/(x^{10} - \cdots)\) None \(6\) \(30\) \(50\) \(70\) $-$ $-$ $-$ $-$ $\mathrm{SU}(2)$ \(q+(1-\beta _{1})q^{2}+3q^{3}+(6-\beta _{1}+\beta _{2}+\cdots)q^{4}+\cdots\)
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