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Degree Bad \(p\) Root analytic conductor Motivic weight Spectral label
Root angle Primitive Origin Exclude origin Self-dual
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Results (1-50 of 54 matches)

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Label $\alpha$ $A$ $d$ $N$ $\chi$ $\mu$ $\nu$ $w$ prim arith $\mathbb{Q}$ self-dual $\operatorname{Arg}(\epsilon)$ $r$ First zero Origin
1-109-109.10-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.10 $1$ 0 ✓ ✓ $-0.477$ $0$ $2.48454$ Character $\chi_{109}(10, \cdot)$
1-109-109.101-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.101 $1$ 0 ✓ ✓ $-0.356$ $0$ $0.195150$ Character $\chi_{109}(101, \cdot)$
1-109-109.103-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.103 $1$ 0 ✓ ✓ $0.247$ $0$ $1.71349$ Character $\chi_{109}(103, \cdot)$
1-109-109.107-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.107 $1$ 0 ✓ ✓ $0.195$ $0$ $1.38626$ Character $\chi_{109}(107, \cdot)$
1-109-109.11-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.11 $1$ 0 ✓ ✓ $0.477$ $0$ $0.497266$ Character $\chi_{109}(11, \cdot)$
1-109-109.13-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.13 $1$ 0 ✓ ✓ $-0.224$ $0$ $0.0392351$ Character $\chi_{109}(13, \cdot)$
1-109-109.14-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.14 $1$ 0 ✓ ✓ $-0.430$ $0$ $2.21983$ Character $\chi_{109}(14, \cdot)$
1-109-109.17-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.17 $1$ 0 ✓ ✓ $0.488$ $0$ $2.60142$ Character $\chi_{109}(17, \cdot)$
1-109-109.18-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.18 $1$ 0 ✓ ✓ $-0.247$ $0$ $0.659249$ Character $\chi_{109}(18, \cdot)$
1-109-109.19-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.19 $1$ 0 ✓ ✓ $-0.336$ $0$ $0.533128$ Character $\chi_{109}(19, \cdot)$
1-109-109.2-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.2 $1$ 0 ✓ ✓ $0.356$ $0$ $2.08998$ Character $\chi_{109}(2, \cdot)$
1-109-109.23-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.23 $1$ 0 ✓ ✓ $0.336$ $0$ $1.91341$ Character $\chi_{109}(23, \cdot)$
1-109-109.24-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.24 $1$ 0 ✓ ✓ $-0.0199$ $0$ $0.987893$ Character $\chi_{109}(24, \cdot)$
1-109-109.30-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.30 $1$ 0 ✓ ✓ $0.245$ $0$ $1.98604$ Character $\chi_{109}(30, \cdot)$
1-109-109.32-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.32 $1$ 0 ✓ ✓ $0.0494$ $0$ $0.610295$ Character $\chi_{109}(32, \cdot)$
1-109-109.33-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.33 $1$ 0 ✓ ✓ $0.148$ $0$ $1.43917$ Character $\chi_{109}(33, \cdot)$
1-109-109.37-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.37 $1$ 0 ✓ ✓ $0.319$ $0$ $1.29191$ Character $\chi_{109}(37, \cdot)$
1-109-109.39-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.39 $1$ 0 ✓ ✓ $0.430$ $0$ $0.148499$ Character $\chi_{109}(39, \cdot)$
1-109-109.40-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.40 $1$ 0 ✓ ✓ $-0.245$ $0$ $0.593791$ Character $\chi_{109}(40, \cdot)$
1-109-109.41-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.41 $1$ 0 ✓ ✓ $0.153$ $0$ $0.229262$ Character $\chi_{109}(41, \cdot)$
1-109-109.42-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.42 $1$ 0 ✓ ✓ $0.224$ $0$ $1.75550$ Character $\chi_{109}(42, \cdot)$
1-109-109.44-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.44 $1$ 0 ✓ ✓ $-0.272$ $0$ $1.18774$ Character $\chi_{109}(44, \cdot)$
1-109-109.47-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.47 $1$ 0 ✓ ✓ $0.113$ $0$ $2.09367$ Character $\chi_{109}(47, \cdot)$
1-109-109.50-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.50 $1$ 0 ✓ ✓ $0.0199$ $0$ $0.712177$ Character $\chi_{109}(50, \cdot)$
1-109-109.51-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.51 $1$ 0 ✓ ✓ $-0.377$ $0$ $0.642469$ Character $\chi_{109}(51, \cdot)$
1-109-109.52-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.52 $1$ 0 ✓ ✓ $0.365$ $0$ $1.90176$ Character $\chi_{109}(52, \cdot)$
1-109-109.53-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.53 $1$ 0 ✓ ✓ $0.134$ $0$ $1.48106$ Character $\chi_{109}(53, \cdot)$
1-109-109.54-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.54 $1$ 0 ✓ ✓ $-0.195$ $0$ $0.718305$ Character $\chi_{109}(54, \cdot)$
1-109-109.55-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.55 $1$ 0 ✓ ✓ $-0.356$ $0$ $0.954944$ Character $\chi_{109}(55, \cdot)$
1-109-109.56-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.56 $1$ 0 ✓ ✓ $-0.319$ $0$ $0.103861$ Character $\chi_{109}(56, \cdot)$
1-109-109.57-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.57 $1$ 0 ✓ ✓ $0.272$ $0$ $2.44549$ Character $\chi_{109}(57, \cdot)$
1-109-109.58-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.58 $1$ 0 ✓ ✓ $-0.113$ $0$ $1.48014$ Character $\chi_{109}(58, \cdot)$
1-109-109.59-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.59 $1$ 0 ✓ ✓ $0.0400$ $0$ $1.57208$ Character $\chi_{109}(59, \cdot)$
1-109-109.6-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.6 $1$ 0 ✓ ✓ $0.263$ $0$ $1.02488$ Character $\chi_{109}(6, \cdot)$
1-109-109.62-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.62 $1$ 0 ✓ ✓ $0.377$ $0$ $1.86086$ Character $\chi_{109}(62, \cdot)$
1-109-109.65-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.65 $1$ 0 ✓ ✓ $-0.365$ $0$ $0.662379$ Character $\chi_{109}(65, \cdot)$
1-109-109.67-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.67 $1$ 0 ✓ ✓ $0.0304$ $0$ $1.29313$ Character $\chi_{109}(67, \cdot)$
1-109-109.68-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.68 $1$ 0 ✓ ✓ $0.356$ $0$ $1.20114$ Character $\chi_{109}(68, \cdot)$
1-109-109.69-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.69 $1$ 0 ✓ ✓ $-0.430$ $0$ $0.927296$ Character $\chi_{109}(69, \cdot)$
1-109-109.70-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.70 $1$ 0 ✓ ✓ $0.299$ $0$ $1.17306$ Character $\chi_{109}(70, \cdot)$
1-109-109.72-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.72 $1$ 0 ✓ ✓ $-0.134$ $0$ $0.241917$ Character $\chi_{109}(72, \cdot)$
1-109-109.76-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.76 $1$ 0 ✓ ✓ $-0.148$ $0$ $1.67284$ Character $\chi_{109}(76, \cdot)$
1-109-109.77-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.77 $1$ 0 ✓ ✓ $-0.488$ $0$ $0.118453$ Character $\chi_{109}(77, \cdot)$
1-109-109.79-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.79 $1$ 0 ✓ ✓ $0.430$ $0$ $2.82787$ Character $\chi_{109}(79, \cdot)$
1-109-109.8-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.8 $1$ 0 ✓ ✓ $-0.153$ $0$ $3.18135$ Character $\chi_{109}(8, \cdot)$
1-109-109.85-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.85 $1$ 0 ✓ ✓ $-0.0400$ $0$ $0.466880$ Character $\chi_{109}(85, \cdot)$
1-109-109.86-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.86 $1$ 0 ✓ ✓ $-0.169$ $0$ $1.53996$ Character $\chi_{109}(86, \cdot)$
1-109-109.90-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.90 $1$ 0 ✓ ✓ $0.169$ $0$ $1.84023$ Character $\chi_{109}(90, \cdot)$
1-109-109.91-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.91 $1$ 0 ✓ ✓ $-0.263$ $0$ $0.147424$ Character $\chi_{109}(91, \cdot)$
1-109-109.92-r1-0-0 $11.7$ $11.7$ $1$ $109$ 109.92 $1$ 0 ✓ ✓ $-0.0494$ $0$ $0.948092$ Character $\chi_{109}(92, \cdot)$
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