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Orbit label Conrey labels Modulus Conductor Order Parity Primitive
7.d

\(\chi_{ 7 }(3, \cdot)\) $, $ \(\chi_{ 7 }(5, \cdot)\)

$7$ $7$ $6$ odd
9.d

\(\chi_{ 9 }(2, \cdot)\) $, $ \(\chi_{ 9 }(5, \cdot)\)

$9$ $9$ $6$ odd
13.e

\(\chi_{ 13 }(4, \cdot)\) $, $ \(\chi_{ 13 }(10, \cdot)\)

$13$ $13$ $6$ even
14.d

\(\chi_{ 14 }(3, \cdot)\) $, $ \(\chi_{ 14 }(5, \cdot)\)

$14$ $7$ $6$ odd
18.d

\(\chi_{ 18 }(5, \cdot)\) $, $ \(\chi_{ 18 }(11, \cdot)\)

$18$ $9$ $6$ odd
19.d

\(\chi_{ 19 }(8, \cdot)\) $, $ \(\chi_{ 19 }(12, \cdot)\)

$19$ $19$ $6$ odd
21.f

\(\chi_{ 21 }(10, \cdot)\) $, $ \(\chi_{ 21 }(19, \cdot)\)

$21$ $7$ $6$ odd
21.g

\(\chi_{ 21 }(5, \cdot)\) $, $ \(\chi_{ 21 }(17, \cdot)\)

$21$ $21$ $6$ even
21.h

\(\chi_{ 21 }(2, \cdot)\) $, $ \(\chi_{ 21 }(11, \cdot)\)

$21$ $21$ $6$ odd
26.e

\(\chi_{ 26 }(17, \cdot)\) $, $ \(\chi_{ 26 }(23, \cdot)\)

$26$ $13$ $6$ even
27.d

\(\chi_{ 27 }(8, \cdot)\) $, $ \(\chi_{ 27 }(17, \cdot)\)

$27$ $9$ $6$ odd
28.f

\(\chi_{ 28 }(3, \cdot)\) $, $ \(\chi_{ 28 }(19, \cdot)\)

$28$ $28$ $6$ even
28.g

\(\chi_{ 28 }(11, \cdot)\) $, $ \(\chi_{ 28 }(23, \cdot)\)

$28$ $28$ $6$ odd
28.h

\(\chi_{ 28 }(5, \cdot)\) $, $ \(\chi_{ 28 }(17, \cdot)\)

$28$ $7$ $6$ odd
31.e

\(\chi_{ 31 }(6, \cdot)\) $, $ \(\chi_{ 31 }(26, \cdot)\)

$31$ $31$ $6$ odd
35.h

\(\chi_{ 35 }(26, \cdot)\) $, $ \(\chi_{ 35 }(31, \cdot)\)

$35$ $7$ $6$ odd
35.i

\(\chi_{ 35 }(19, \cdot)\) $, $ \(\chi_{ 35 }(24, \cdot)\)

$35$ $35$ $6$ odd
35.j

\(\chi_{ 35 }(4, \cdot)\) $, $ \(\chi_{ 35 }(9, \cdot)\)

$35$ $35$ $6$ even
36.f

\(\chi_{ 36 }(7, \cdot)\) $, $ \(\chi_{ 36 }(31, \cdot)\)

$36$ $36$ $6$ odd
36.g

\(\chi_{ 36 }(5, \cdot)\) $, $ \(\chi_{ 36 }(29, \cdot)\)

$36$ $9$ $6$ odd
36.h

\(\chi_{ 36 }(11, \cdot)\) $, $ \(\chi_{ 36 }(23, \cdot)\)

$36$ $36$ $6$ even
37.e

\(\chi_{ 37 }(11, \cdot)\) $, $ \(\chi_{ 37 }(27, \cdot)\)

$37$ $37$ $6$ even
38.d

\(\chi_{ 38 }(27, \cdot)\) $, $ \(\chi_{ 38 }(31, \cdot)\)

$38$ $19$ $6$ odd
39.h

\(\chi_{ 39 }(17, \cdot)\) $, $ \(\chi_{ 39 }(23, \cdot)\)

$39$ $39$ $6$ odd
39.i

\(\chi_{ 39 }(29, \cdot)\) $, $ \(\chi_{ 39 }(35, \cdot)\)

$39$ $39$ $6$ odd
39.j

\(\chi_{ 39 }(4, \cdot)\) $, $ \(\chi_{ 39 }(10, \cdot)\)

$39$ $13$ $6$ even
42.f

\(\chi_{ 42 }(5, \cdot)\) $, $ \(\chi_{ 42 }(17, \cdot)\)

$42$ $21$ $6$ even
42.g

\(\chi_{ 42 }(19, \cdot)\) $, $ \(\chi_{ 42 }(31, \cdot)\)

$42$ $7$ $6$ odd
42.h

\(\chi_{ 42 }(11, \cdot)\) $, $ \(\chi_{ 42 }(23, \cdot)\)

$42$ $21$ $6$ odd
43.d

\(\chi_{ 43 }(7, \cdot)\) $, $ \(\chi_{ 43 }(37, \cdot)\)

$43$ $43$ $6$ odd
45.h

\(\chi_{ 45 }(14, \cdot)\) $, $ \(\chi_{ 45 }(29, \cdot)\)

$45$ $45$ $6$ odd
45.i

\(\chi_{ 45 }(11, \cdot)\) $, $ \(\chi_{ 45 }(41, \cdot)\)

$45$ $9$ $6$ odd
45.j

\(\chi_{ 45 }(4, \cdot)\) $, $ \(\chi_{ 45 }(34, \cdot)\)

$45$ $45$ $6$ even
49.d

\(\chi_{ 49 }(19, \cdot)\) $, $ \(\chi_{ 49 }(31, \cdot)\)

$49$ $7$ $6$ odd
52.h

\(\chi_{ 52 }(17, \cdot)\) $, $ \(\chi_{ 52 }(49, \cdot)\)

$52$ $13$ $6$ even
52.i

\(\chi_{ 52 }(23, \cdot)\) $, $ \(\chi_{ 52 }(43, \cdot)\)

$52$ $52$ $6$ odd
52.j

\(\chi_{ 52 }(3, \cdot)\) $, $ \(\chi_{ 52 }(35, \cdot)\)

$52$ $52$ $6$ odd
54.d

\(\chi_{ 54 }(17, \cdot)\) $, $ \(\chi_{ 54 }(35, \cdot)\)

$54$ $9$ $6$ odd
56.j

\(\chi_{ 56 }(5, \cdot)\) $, $ \(\chi_{ 56 }(45, \cdot)\)

$56$ $56$ $6$ odd
56.k

\(\chi_{ 56 }(11, \cdot)\) $, $ \(\chi_{ 56 }(51, \cdot)\)

$56$ $56$ $6$ odd
56.l

\(\chi_{ 56 }(31, \cdot)\) $, $ \(\chi_{ 56 }(47, \cdot)\)

$56$ $28$ $6$ even
56.m

\(\chi_{ 56 }(3, \cdot)\) $, $ \(\chi_{ 56 }(19, \cdot)\)

$56$ $56$ $6$ even
56.n

\(\chi_{ 56 }(23, \cdot)\) $, $ \(\chi_{ 56 }(39, \cdot)\)

$56$ $28$ $6$ odd
56.o

\(\chi_{ 56 }(17, \cdot)\) $, $ \(\chi_{ 56 }(33, \cdot)\)

$56$ $7$ $6$ odd
56.p

\(\chi_{ 56 }(37, \cdot)\) $, $ \(\chi_{ 56 }(53, \cdot)\)

$56$ $56$ $6$ even
57.f

\(\chi_{ 57 }(8, \cdot)\) $, $ \(\chi_{ 57 }(50, \cdot)\)

$57$ $57$ $6$ even
57.g

\(\chi_{ 57 }(31, \cdot)\) $, $ \(\chi_{ 57 }(46, \cdot)\)

$57$ $19$ $6$ odd
57.h

\(\chi_{ 57 }(11, \cdot)\) $, $ \(\chi_{ 57 }(26, \cdot)\)

$57$ $57$ $6$ odd
61.f

\(\chi_{ 61 }(14, \cdot)\) $, $ \(\chi_{ 61 }(48, \cdot)\)

$61$ $61$ $6$ even
62.e

\(\chi_{ 62 }(37, \cdot)\) $, $ \(\chi_{ 62 }(57, \cdot)\)

$62$ $31$ $6$ odd
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