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Orbit label Conrey labels Modulus Conductor Order Value field Parity Real Primitive Minimal
100.h

χ100(19,)\chi_{100}(19, \cdot),,, \cdots ,χ100(79,)\chi_{100}(79, \cdot)

100100 100100 1010 Q(ζ5)\Q(\zeta_{5}) odd
100.j

χ100(11,)\chi_{100}(11, \cdot),,, \cdots ,χ100(91,)\chi_{100}(91, \cdot)

100100 100100 1010 Q(ζ5)\Q(\zeta_{5}) odd
100.l

χ100(3,)\chi_{100}(3, \cdot),,, \cdots ,χ100(87,)\chi_{100}(87, \cdot)

100100 100100 2020 Q(ζ20)\Q(\zeta_{20}) even
101.b

χ101(100,)\chi_{101}(100, \cdot)

101101 101101 22 Q\Q even
101.c

χ101(10,)\chi_{101}(10, \cdot),, χ101(91,)\chi_{101}(91, \cdot)

101101 101101 44 Q(i)\mathbb{Q}(i) odd
101.d

χ101(36,)\chi_{101}(36, \cdot),,, \cdots ,χ101(95,)\chi_{101}(95, \cdot)

101101 101101 55 Q(ζ5)\Q(\zeta_{5}) even
101.e

χ101(6,)\chi_{101}(6, \cdot),,, \cdots ,χ101(65,)\chi_{101}(65, \cdot)

101101 101101 1010 Q(ζ5)\Q(\zeta_{5}) even
101.f

χ101(32,)\chi_{101}(32, \cdot),,, \cdots ,χ101(69,)\chi_{101}(69, \cdot)

101101 101101 2020 Q(ζ20)\Q(\zeta_{20}) odd
101.g

χ101(5,)\chi_{101}(5, \cdot),,, \cdots ,χ101(97,)\chi_{101}(97, \cdot)

101101 101101 2525 Q(ζ25)\Q(\zeta_{25}) even
101.h

χ101(4,)\chi_{101}(4, \cdot),,, \cdots ,χ101(96,)\chi_{101}(96, \cdot)

101101 101101 5050 Q(ζ25)\Q(\zeta_{25}) even
101.i

χ101(2,)\chi_{101}(2, \cdot),,, \cdots ,χ101(99,)\chi_{101}(99, \cdot)

101101 101101 100100 Q(ζ100)\Q(\zeta_{100}) odd
103.b

χ103(102,)\chi_{103}(102, \cdot)

103103 103103 22 Q\Q odd
103.c

χ103(46,)\chi_{103}(46, \cdot),, χ103(56,)\chi_{103}(56, \cdot)

103103 103103 33 Q(ζ3)\mathbb{Q}(\zeta_3) even
103.d

χ103(47,)\chi_{103}(47, \cdot),, χ103(57,)\chi_{103}(57, \cdot)

103103 103103 66 Q(ζ3)\mathbb{Q}(\zeta_3) odd
103.e

χ103(8,)\chi_{103}(8, \cdot),,, \cdots ,χ103(100,)\chi_{103}(100, \cdot)

103103 103103 1717 Q(ζ17)\Q(\zeta_{17}) even
103.f

χ103(3,)\chi_{103}(3, \cdot),,, \cdots ,χ103(95,)\chi_{103}(95, \cdot)

103103 103103 3434 Q(ζ17)\Q(\zeta_{17}) odd
103.g

χ103(2,)\chi_{103}(2, \cdot),,, \cdots ,χ103(98,)\chi_{103}(98, \cdot)

103103 103103 5151 Q(ζ51)\Q(\zeta_{51}) even
103.h

χ103(5,)\chi_{103}(5, \cdot),,, \cdots ,χ103(101,)\chi_{103}(101, \cdot)

103103 103103 102102 Q(ζ51)\Q(\zeta_{51}) odd
104.e

χ104(77,)\chi_{104}(77, \cdot)

104104 104104 22 Q\Q even
104.h

χ104(51,)\chi_{104}(51, \cdot)

104104 104104 22 Q\Q odd
104.j

χ104(5,)\chi_{104}(5, \cdot),, χ104(21,)\chi_{104}(21, \cdot)

104104 104104 44 Q(i)\mathbb{Q}(i) odd
104.m

χ104(83,)\chi_{104}(83, \cdot),, χ104(99,)\chi_{104}(99, \cdot)

104104 104104 44 Q(i)\mathbb{Q}(i) even
104.n

χ104(3,)\chi_{104}(3, \cdot),, χ104(35,)\chi_{104}(35, \cdot)

104104 104104 66 Q(ζ3)\mathbb{Q}(\zeta_3) odd
104.p

χ104(43,)\chi_{104}(43, \cdot),, χ104(75,)\chi_{104}(75, \cdot)

104104 104104 66 Q(ζ3)\mathbb{Q}(\zeta_3) odd
104.r

χ104(29,)\chi_{104}(29, \cdot),, χ104(61,)\chi_{104}(61, \cdot)

104104 104104 66 Q(ζ3)\mathbb{Q}(\zeta_3) even
104.s

χ104(69,)\chi_{104}(69, \cdot),, χ104(101,)\chi_{104}(101, \cdot)

104104 104104 66 Q(ζ3)\mathbb{Q}(\zeta_3) even
104.u

χ104(11,)\chi_{104}(11, \cdot),,, \cdots ,χ104(67,)\chi_{104}(67, \cdot)

104104 104104 1212 Q(ζ12)\Q(\zeta_{12}) even
104.x

χ104(37,)\chi_{104}(37, \cdot),,, \cdots ,χ104(93,)\chi_{104}(93, \cdot)

104104 104104 1212 Q(ζ12)\Q(\zeta_{12}) odd
105.g

χ105(104,)\chi_{105}(104, \cdot)

105105 105105 22 Q\Q even
105.k

χ105(62,)\chi_{105}(62, \cdot),, χ105(83,)\chi_{105}(83, \cdot)

105105 105105 44 Q(i)\mathbb{Q}(i) odd
105.o

χ105(44,)\chi_{105}(44, \cdot),, χ105(74,)\chi_{105}(74, \cdot)

105105 105105 66 Q(ζ3)\mathbb{Q}(\zeta_3) odd
105.p

χ105(59,)\chi_{105}(59, \cdot),, χ105(89,)\chi_{105}(89, \cdot)

105105 105105 66 Q(ζ3)\mathbb{Q}(\zeta_3) even
105.w

χ105(17,)\chi_{105}(17, \cdot),,, \cdots ,χ105(68,)\chi_{105}(68, \cdot)

105105 105105 1212 Q(ζ12)\Q(\zeta_{12}) odd
105.x

χ105(2,)\chi_{105}(2, \cdot),,, \cdots ,χ105(53,)\chi_{105}(53, \cdot)

105105 105105 1212 Q(ζ12)\Q(\zeta_{12}) even
107.b

χ107(106,)\chi_{107}(106, \cdot)

107107 107107 22 Q\Q odd
107.c

χ107(3,)\chi_{107}(3, \cdot),,, \cdots ,χ107(105,)\chi_{107}(105, \cdot)

107107 107107 5353 Q(ζ53)\Q(\zeta_{53}) even
107.d

χ107(2,)\chi_{107}(2, \cdot),,, \cdots ,χ107(104,)\chi_{107}(104, \cdot)

107107 107107 106106 Q(ζ53)\Q(\zeta_{53}) odd
108.j

χ108(7,)\chi_{108}(7, \cdot),,, \cdots ,χ108(103,)\chi_{108}(103, \cdot)

108108 108108 1818 Q(ζ9)\Q(\zeta_{9}) odd
108.l

χ108(11,)\chi_{108}(11, \cdot),,, \cdots ,χ108(95,)\chi_{108}(95, \cdot)

108108 108108 1818 Q(ζ9)\Q(\zeta_{9}) even
109.b

χ109(108,)\chi_{109}(108, \cdot)

109109 109109 22 Q\Q even
109.c

χ109(45,)\chi_{109}(45, \cdot),, χ109(63,)\chi_{109}(63, \cdot)

109109 109109 33 Q(ζ3)\mathbb{Q}(\zeta_3) even
109.d

χ109(33,)\chi_{109}(33, \cdot),, χ109(76,)\chi_{109}(76, \cdot)

109109 109109 44 Q(i)\mathbb{Q}(i) odd
109.e

χ109(46,)\chi_{109}(46, \cdot),, χ109(64,)\chi_{109}(64, \cdot)

109109 109109 66 Q(ζ3)\mathbb{Q}(\zeta_3) even
109.f

χ109(16,)\chi_{109}(16, \cdot),,, \cdots ,χ109(105,)\chi_{109}(105, \cdot)

109109 109109 99 Q(ζ9)\Q(\zeta_{9}) even
109.g

χ109(8,)\chi_{109}(8, \cdot),,, \cdots ,χ109(101,)\chi_{109}(101, \cdot)

109109 109109 1212 Q(ζ12)\Q(\zeta_{12}) odd
109.h

χ109(4,)\chi_{109}(4, \cdot),,, \cdots ,χ109(93,)\chi_{109}(93, \cdot)

109109 109109 1818 Q(ζ9)\Q(\zeta_{9}) even
109.i

χ109(3,)\chi_{109}(3, \cdot),,, \cdots ,χ109(97,)\chi_{109}(97, \cdot)

109109 109109 2727 Q(ζ27)\Q(\zeta_{27}) even
109.j

χ109(2,)\chi_{109}(2, \cdot),,, \cdots ,χ109(107,)\chi_{109}(107, \cdot)

109109 109109 3636 Q(ζ36)\Q(\zeta_{36}) odd
109.k

χ109(12,)\chi_{109}(12, \cdot),,, \cdots ,χ109(106,)\chi_{109}(106, \cdot)

109109 109109 5454 Q(ζ27)\Q(\zeta_{27}) even
109.l

χ109(6,)\chi_{109}(6, \cdot),,, \cdots ,χ109(103,)\chi_{109}(103, \cdot)

109109 109109 108108 Q(ζ108)\Q(\zeta_{108}) odd
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