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Orbit label Conrey labels Modulus Conductor Order Parity Primitive
103.h

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

$103$ $103$ $102$ odd
107.d

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

$107$ $107$ $106$ odd
109.l

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

$109$ $109$ $108$ odd
113.j

\(\chi_{ 113 }(3, \cdot)\) $, \cdots ,$ \(\chi_{ 113 }(110, \cdot)\)

$113$ $113$ $112$ odd
121.h

\(\chi_{ 121 }(2, \cdot)\) $, \cdots ,$ \(\chi_{ 121 }(117, \cdot)\)

$121$ $121$ $110$ odd
127.l

\(\chi_{ 127 }(3, \cdot)\) $, \cdots ,$ \(\chi_{ 127 }(118, \cdot)\)

$127$ $127$ $126$ odd
131.h

\(\chi_{ 131 }(2, \cdot)\) $, \cdots ,$ \(\chi_{ 131 }(128, \cdot)\)

$131$ $131$ $130$ odd
137.h

\(\chi_{ 137 }(3, \cdot)\) $, \cdots ,$ \(\chi_{ 137 }(134, \cdot)\)

$137$ $137$ $136$ odd
139.h

\(\chi_{ 139 }(2, \cdot)\) $, \cdots ,$ \(\chi_{ 139 }(135, \cdot)\)

$139$ $139$ $138$ odd
149.f

\(\chi_{ 149 }(2, \cdot)\) $, \cdots ,$ \(\chi_{ 149 }(147, \cdot)\)

$149$ $149$ $148$ odd
151.l

\(\chi_{ 151 }(6, \cdot)\) $, \cdots ,$ \(\chi_{ 151 }(146, \cdot)\)

$151$ $151$ $150$ odd
157.l

\(\chi_{ 157 }(5, \cdot)\) $, \cdots ,$ \(\chi_{ 157 }(152, \cdot)\)

$157$ $157$ $156$ odd
163.j

\(\chi_{ 163 }(2, \cdot)\) $, \cdots ,$ \(\chi_{ 163 }(159, \cdot)\)

$163$ $163$ $162$ odd
167.d

\(\chi_{ 167 }(5, \cdot)\) $, \cdots ,$ \(\chi_{ 167 }(165, \cdot)\)

$167$ $167$ $166$ odd
169.l

\(\chi_{ 169 }(2, \cdot)\) $, \cdots ,$ \(\chi_{ 169 }(167, \cdot)\)

$169$ $169$ $156$ odd
173.f

\(\chi_{ 173 }(2, \cdot)\) $, \cdots ,$ \(\chi_{ 173 }(171, \cdot)\)

$173$ $173$ $172$ odd
179.d

\(\chi_{ 179 }(2, \cdot)\) $, \cdots ,$ \(\chi_{ 179 }(176, \cdot)\)

$179$ $179$ $178$ odd
181.r

\(\chi_{ 181 }(2, \cdot)\) $, \cdots ,$ \(\chi_{ 181 }(179, \cdot)\)

$181$ $181$ $180$ odd
191.h

\(\chi_{ 191 }(19, \cdot)\) $, \cdots ,$ \(\chi_{ 191 }(189, \cdot)\)

$191$ $191$ $190$ odd
193.n

\(\chi_{ 193 }(5, \cdot)\) $, \cdots ,$ \(\chi_{ 193 }(188, \cdot)\)

$193$ $193$ $192$ odd
197.i

\(\chi_{ 197 }(2, \cdot)\) $, \cdots ,$ \(\chi_{ 197 }(195, \cdot)\)

$197$ $197$ $196$ odd
199.l

\(\chi_{ 199 }(3, \cdot)\) $, \cdots ,$ \(\chi_{ 199 }(197, \cdot)\)

$199$ $199$ $198$ odd
206.h

\(\chi_{ 206 }(5, \cdot)\) $, \cdots ,$ \(\chi_{ 206 }(199, \cdot)\)

$206$ $103$ $102$ odd
211.o

\(\chi_{ 211 }(4, \cdot)\) $, \cdots ,$ \(\chi_{ 211 }(209, \cdot)\)

$211$ $211$ $105$ even
211.p

\(\chi_{ 211 }(2, \cdot)\) $, \cdots ,$ \(\chi_{ 211 }(207, \cdot)\)

$211$ $211$ $210$ odd
214.d

\(\chi_{ 214 }(5, \cdot)\) $, \cdots ,$ \(\chi_{ 214 }(211, \cdot)\)

$214$ $107$ $106$ odd
218.l

\(\chi_{ 218 }(11, \cdot)\) $, \cdots ,$ \(\chi_{ 218 }(207, \cdot)\)

$218$ $109$ $108$ odd
223.g

\(\chi_{ 223 }(9, \cdot)\) $, \cdots ,$ \(\chi_{ 223 }(220, \cdot)\)

$223$ $223$ $111$ even
223.h

\(\chi_{ 223 }(3, \cdot)\) $, \cdots ,$ \(\chi_{ 223 }(214, \cdot)\)

$223$ $223$ $222$ odd
226.j

\(\chi_{ 226 }(3, \cdot)\) $, \cdots ,$ \(\chi_{ 226 }(223, \cdot)\)

$226$ $113$ $112$ odd
227.c

\(\chi_{ 227 }(3, \cdot)\) $, \cdots ,$ \(\chi_{ 227 }(225, \cdot)\)

$227$ $227$ $113$ even
227.d

\(\chi_{ 227 }(2, \cdot)\) $, \cdots ,$ \(\chi_{ 227 }(224, \cdot)\)

$227$ $227$ $226$ odd
229.k

\(\chi_{ 229 }(5, \cdot)\) $, \cdots ,$ \(\chi_{ 229 }(226, \cdot)\)

$229$ $229$ $114$ even
229.l

\(\chi_{ 229 }(6, \cdot)\) $, \cdots ,$ \(\chi_{ 229 }(223, \cdot)\)

$229$ $229$ $228$ odd
233.g

\(\chi_{ 233 }(7, \cdot)\) $, \cdots ,$ \(\chi_{ 233 }(226, \cdot)\)

$233$ $233$ $116$ even
233.h

\(\chi_{ 233 }(3, \cdot)\) $, \cdots ,$ \(\chi_{ 233 }(230, \cdot)\)

$233$ $233$ $232$ odd
239.g

\(\chi_{ 239 }(2, \cdot)\) $, \cdots ,$ \(\chi_{ 239 }(232, \cdot)\)

$239$ $239$ $119$ even
239.h

\(\chi_{ 239 }(7, \cdot)\) $, \cdots ,$ \(\chi_{ 239 }(237, \cdot)\)

$239$ $239$ $238$ odd
241.s

\(\chi_{ 241 }(3, \cdot)\) $, \cdots ,$ \(\chi_{ 241 }(238, \cdot)\)

$241$ $241$ $120$ even
241.t

\(\chi_{ 241 }(7, \cdot)\) $, \cdots ,$ \(\chi_{ 241 }(234, \cdot)\)

$241$ $241$ $240$ odd
242.h

\(\chi_{ 242 }(7, \cdot)\) $, \cdots ,$ \(\chi_{ 242 }(237, \cdot)\)

$242$ $121$ $110$ odd
243.j

\(\chi_{ 243 }(2, \cdot)\) $, \cdots ,$ \(\chi_{ 243 }(239, \cdot)\)

$243$ $243$ $162$ odd
251.g

\(\chi_{ 251 }(3, \cdot)\) $, \cdots ,$ \(\chi_{ 251 }(245, \cdot)\)

$251$ $251$ $125$ even
251.h

\(\chi_{ 251 }(6, \cdot)\) $, \cdots ,$ \(\chi_{ 251 }(248, \cdot)\)

$251$ $251$ $250$ odd
253.n

\(\chi_{ 253 }(7, \cdot)\) $, \cdots ,$ \(\chi_{ 253 }(250, \cdot)\)

$253$ $253$ $110$ even
253.o

\(\chi_{ 253 }(2, \cdot)\) $, \cdots ,$ \(\chi_{ 253 }(248, \cdot)\)

$253$ $253$ $110$ odd
253.p

\(\chi_{ 253 }(5, \cdot)\) $, \cdots ,$ \(\chi_{ 253 }(251, \cdot)\)

$253$ $253$ $110$ odd
254.l

\(\chi_{ 254 }(3, \cdot)\) $, \cdots ,$ \(\chi_{ 254 }(245, \cdot)\)

$254$ $127$ $126$ odd
257.h

\(\chi_{ 257 }(9, \cdot)\) $, \cdots ,$ \(\chi_{ 257 }(248, \cdot)\)

$257$ $257$ $128$ even
257.i

\(\chi_{ 257 }(3, \cdot)\) $, \cdots ,$ \(\chi_{ 257 }(254, \cdot)\)

$257$ $257$ $256$ odd
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