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Results (1-50 of at least 1000)

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Conrey label Orbit label Modulus Conductor Order Parity Primitive
\(\chi_{ 19 }(4, \cdot)\)  $\vdots$  \(\chi_{ 19 }(17, \cdot)\) 19.e $19$ $19$ $9$ even
\(\chi_{ 27 }(4, \cdot)\)  $\vdots$  \(\chi_{ 27 }(25, \cdot)\) 27.e $27$ $27$ $9$ even
\(\chi_{ 37 }(7, \cdot)\)  $\vdots$  \(\chi_{ 37 }(34, \cdot)\) 37.f $37$ $37$ $9$ even
\(\chi_{ 38 }(5, \cdot)\)  $\vdots$  \(\chi_{ 38 }(35, \cdot)\) 38.e $38$ $19$ $9$ even
\(\chi_{ 54 }(7, \cdot)\)  $\vdots$  \(\chi_{ 54 }(49, \cdot)\) 54.e $54$ $27$ $9$ even
\(\chi_{ 57 }(4, \cdot)\)  $\vdots$  \(\chi_{ 57 }(55, \cdot)\) 57.i $57$ $19$ $9$ even
\(\chi_{ 73 }(2, \cdot)\)  $\vdots$  \(\chi_{ 73 }(55, \cdot)\) 73.g $73$ $73$ $9$ even
\(\chi_{ 74 }(7, \cdot)\)  $\vdots$  \(\chi_{ 74 }(71, \cdot)\) 74.f $74$ $37$ $9$ even
\(\chi_{ 76 }(5, \cdot)\)  $\vdots$  \(\chi_{ 76 }(73, \cdot)\) 76.i $76$ $19$ $9$ even
\(\chi_{ 81 }(10, \cdot)\)  $\vdots$  \(\chi_{ 81 }(73, \cdot)\) 81.e $81$ $27$ $9$ even
\(\chi_{ 95 }(6, \cdot)\)  $\vdots$  \(\chi_{ 95 }(81, \cdot)\) 95.k $95$ $19$ $9$ even
\(\chi_{ 108 }(13, \cdot)\)  $\vdots$  \(\chi_{ 108 }(97, \cdot)\) 108.i $108$ $27$ $9$ even
\(\chi_{ 109 }(16, \cdot)\)  $\vdots$  \(\chi_{ 109 }(105, \cdot)\) 109.f $109$ $109$ $9$ even
\(\chi_{ 111 }(7, \cdot)\)  $\vdots$  \(\chi_{ 111 }(70, \cdot)\) 111.k $111$ $37$ $9$ even
\(\chi_{ 114 }(25, \cdot)\)  $\vdots$  \(\chi_{ 114 }(85, \cdot)\) 114.i $114$ $19$ $9$ even
\(\chi_{ 127 }(22, \cdot)\)  $\vdots$  \(\chi_{ 127 }(103, \cdot)\) 127.f $127$ $127$ $9$ even
\(\chi_{ 133 }(9, \cdot)\)  $\vdots$  \(\chi_{ 133 }(130, \cdot)\) 133.u $133$ $133$ $9$ even
\(\chi_{ 133 }(36, \cdot)\)  $\vdots$  \(\chi_{ 133 }(120, \cdot)\) 133.v $133$ $19$ $9$ even
\(\chi_{ 133 }(4, \cdot)\)  $\vdots$  \(\chi_{ 133 }(123, \cdot)\) 133.w $133$ $133$ $9$ even
\(\chi_{ 135 }(16, \cdot)\)  $\vdots$  \(\chi_{ 135 }(121, \cdot)\) 135.k $135$ $27$ $9$ even
\(\chi_{ 146 }(37, \cdot)\)  $\vdots$  \(\chi_{ 146 }(105, \cdot)\) 146.g $146$ $73$ $9$ even
\(\chi_{ 148 }(9, \cdot)\)  $\vdots$  \(\chi_{ 148 }(145, \cdot)\) 148.k $148$ $37$ $9$ even
\(\chi_{ 152 }(9, \cdot)\)  $\vdots$  \(\chi_{ 152 }(137, \cdot)\) 152.q $152$ $19$ $9$ even
\(\chi_{ 162 }(19, \cdot)\)  $\vdots$  \(\chi_{ 162 }(145, \cdot)\) 162.e $162$ $27$ $9$ even
\(\chi_{ 163 }(38, \cdot)\)  $\vdots$  \(\chi_{ 163 }(140, \cdot)\) 163.e $163$ $163$ $9$ even
\(\chi_{ 171 }(28, \cdot)\)  $\vdots$  \(\chi_{ 171 }(118, \cdot)\) 171.u $171$ $19$ $9$ even
\(\chi_{ 171 }(25, \cdot)\)  $\vdots$  \(\chi_{ 171 }(157, \cdot)\) 171.v $171$ $171$ $9$ even
\(\chi_{ 171 }(4, \cdot)\)  $\vdots$  \(\chi_{ 171 }(169, \cdot)\) 171.w $171$ $171$ $9$ even
\(\chi_{ 181 }(39, \cdot)\)  $\vdots$  \(\chi_{ 181 }(80, \cdot)\) 181.g $181$ $181$ $9$ even
\(\chi_{ 185 }(16, \cdot)\)  $\vdots$  \(\chi_{ 185 }(181, \cdot)\) 185.o $185$ $37$ $9$ even
\(\chi_{ 189 }(4, \cdot)\)  $\vdots$  \(\chi_{ 189 }(142, \cdot)\) 189.u $189$ $189$ $9$ even
\(\chi_{ 189 }(22, \cdot)\)  $\vdots$  \(\chi_{ 189 }(169, \cdot)\) 189.v $189$ $27$ $9$ even
\(\chi_{ 189 }(25, \cdot)\)  $\vdots$  \(\chi_{ 189 }(184, \cdot)\) 189.w $189$ $189$ $9$ even
\(\chi_{ 190 }(61, \cdot)\)  $\vdots$  \(\chi_{ 190 }(161, \cdot)\) 190.k $190$ $19$ $9$ even
\(\chi_{ 199 }(43, \cdot)\)  $\vdots$  \(\chi_{ 199 }(180, \cdot)\) 199.e $199$ $199$ $9$ even
\(\chi_{ 209 }(23, \cdot)\)  $\vdots$  \(\chi_{ 209 }(199, \cdot)\) 209.j $209$ $19$ $9$ even
\(\chi_{ 216 }(25, \cdot)\)  $\vdots$  \(\chi_{ 216 }(193, \cdot)\) 216.q $216$ $27$ $9$ even
\(\chi_{ 218 }(27, \cdot)\)  $\vdots$  \(\chi_{ 218 }(175, \cdot)\) 218.f $218$ $109$ $9$ even
\(\chi_{ 219 }(4, \cdot)\)  $\vdots$  \(\chi_{ 219 }(178, \cdot)\) 219.m $219$ $73$ $9$ even
\(\chi_{ 222 }(7, \cdot)\)  $\vdots$  \(\chi_{ 222 }(181, \cdot)\) 222.k $222$ $37$ $9$ even
\(\chi_{ 228 }(25, \cdot)\)  $\vdots$  \(\chi_{ 228 }(169, \cdot)\) 228.q $228$ $19$ $9$ even
\(\chi_{ 243 }(28, \cdot)\)  $\vdots$  \(\chi_{ 243 }(217, \cdot)\) 243.e $243$ $27$ $9$ even
\(\chi_{ 247 }(35, \cdot)\)  $\vdots$  \(\chi_{ 247 }(237, \cdot)\) 247.w $247$ $247$ $9$ even
\(\chi_{ 247 }(66, \cdot)\)  $\vdots$  \(\chi_{ 247 }(196, \cdot)\) 247.x $247$ $19$ $9$ even
\(\chi_{ 247 }(9, \cdot)\)  $\vdots$  \(\chi_{ 247 }(139, \cdot)\) 247.y $247$ $247$ $9$ even
\(\chi_{ 254 }(37, \cdot)\)  $\vdots$  \(\chi_{ 254 }(195, \cdot)\) 254.f $254$ $127$ $9$ even
\(\chi_{ 259 }(71, \cdot)\)  $\vdots$  \(\chi_{ 259 }(218, \cdot)\) 259.w $259$ $37$ $9$ even
\(\chi_{ 259 }(44, \cdot)\)  $\vdots$  \(\chi_{ 259 }(219, \cdot)\) 259.x $259$ $259$ $9$ even
\(\chi_{ 259 }(9, \cdot)\)  $\vdots$  \(\chi_{ 259 }(256, \cdot)\) 259.y $259$ $259$ $9$ even
\(\chi_{ 266 }(43, \cdot)\)  $\vdots$  \(\chi_{ 266 }(253, \cdot)\) 266.u $266$ $19$ $9$ even
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