f = 203 = 7 * 29 :

\chi = \chi_{7}^{3} * \chi_{29}^{14}
f(\chi) = 203
ord(\chi) = 2

N(-B_{1,\chi}/2) =
2
= p(1)
-----
\chi = \chi_{7} * \chi_{29}^{14}
f(\chi) = 203
ord(\chi) = 6

N(-B_{1,\chi}/2) =
4
= 2^2
-----
-----
f = 205 = 5 * 41 :

\chi = \chi_{5} * \chi_{41}^{20}
f(\chi) = 205
ord(\chi) = 4

N(-B_{1,\chi}/2) =
4
= 2^2
-----
-----
f = 207 = 3^2 * 23 :

\chi = \chi_{3}^2 * \psi_{9} * \chi_{23}^{11}
f(\chi) = 207
ord(\chi) = 6

N(-B_{1,\chi}/2) =
3
= p(1)
-----
-----
f = 208 = 2^4 * 13 :

\chi = \chi_{4} * \psi_{16} * \chi_{13}^{6}
f(\chi) = 208
ord(\chi) = 4

N(-B_{1,\chi}/2) =
5
= p(1)
-----
-----
f = 209 = 11 * 19 :

\chi = \chi_{11}^2 * \chi_{19}^{9}
f(\chi) = 209
ord(\chi) = 10

N(-B_{1,\chi}/2) =
55
= 5 * 11
-----
-----
f = 212 = 2^2 * 53 :

\chi = \chi_{4} * \chi_{53}^{26}
f(\chi) = 212
ord(\chi) = 2

N(-B_{1,\chi}/2) =
3
= p(1)
-----
-----
f = 215 = 5 * 43 :

\chi = \chi_{5}^{2} * \chi_{43}^{21}
f(\chi) = 215
ord(\chi) = 2

N(-B_{1,\chi}/2) =
7
= p(1)
-----
-----
f = 217 = 7 * 31 :

\chi = \chi_{7}^2 * \chi_{31}^{15}
f(\chi) = 217
ord(\chi) = 6

N(-B_{1,\chi}/2) =
3
= p(1)
-----
-----
f = 219 = 3 * 73 :

\chi = \chi_{3} * \chi_{73}^{36}
f(\chi) = 219
ord(\chi) = 2

N(-B_{1,\chi}/2) =
2
= p(1)
-----
-----
f = 220 = 2^2 * 5 * 11 :

\chi = \chi_{4} * \chi_{5} * \chi_{11}^{5}
f(\chi) = 220
ord(\chi) = 4

N(-B_{1,\chi}/2) =
4
= 2^2
-----
\chi = \chi_{4} * \chi_{5}^{2} * \chi_{11}^2
f(\chi) = 220
ord(\chi) = 10

N(-B_{1,\chi}/2) =
31
= p(2)
-----
-----
f = 221 = 13 * 17 :

\chi = \chi_{13}^3 * \chi_{17}^{8}
f(\chi) = 221
ord(\chi) = 4

N(-B_{1,\chi}/2) =
2
= p(1)
-----
\chi = \chi_{13} * \chi_{17}^{8}
f(\chi) = 221
ord(\chi) = 12

N(-B_{1,\chi}/2) =
73
= p(2)
-----
-----
f = 228 = 2^2 * 3 * 19 :

\chi = \chi_{4} * \chi_{3} * \chi_{19}^{9}
f(\chi) = 228
ord(\chi) = 2

N(-B_{1,\chi}/2) =
2
= p(1)
-----
-----
f = 231 = 3 * 7 * 11 :

\chi = \chi_{3} * \chi_{7}^{3} * \chi_{11}^{5}
f(\chi) = 231
ord(\chi) = 2

N(-B_{1,\chi}/2) =
6
= 2 * 3
-----
\chi = \chi_{3} * \chi_{7} * \chi_{11}^{5}
f(\chi) = 231
ord(\chi) = 6

N(-B_{1,\chi}/2) =
3
= p(1)
-----
-----
f = 232 = 2^3 * 29 :

\chi = \chi_{4} * \psi_{8} * \chi_{29}^{14}
f(\chi) = 232
ord(\chi) = 2

N(-B_{1,\chi}/2) =
1
-----
-----
f = 235 = 5 * 47 :

\chi = \chi_{5}^{2} * \chi_{47}^{23}
f(\chi) = 235
ord(\chi) = 2

N(-B_{1,\chi}/2) =
1
-----
-----
f = 240 = 2^4 * 3 * 5 :

\chi = \psi_{16} * \chi_{3} * \chi_{5}^{2}
f(\chi) = 240
ord(\chi) = 4

N(-B_{1,\chi}/2) =
10
= 2 * 5
-----
-----
f = 244 = 2^2 * 61 :

\chi = \chi_{4} * \chi_{61}^{30}
f(\chi) = 244
ord(\chi) = 2

N(-B_{1,\chi}/2) =
3
= p(1)
-----
-----
f = 247 = 13 * 19 :

\chi = \chi_{13}^{6} * \chi_{19}^{9}
f(\chi) = 247
ord(\chi) = 2

N(-B_{1,\chi}/2) =
3
= p(1)
-----
-----
f = 248 = 2^3 * 31 :

\chi = \psi_{8} * \chi_{31}^{15}
f(\chi) = 248
ord(\chi) = 2

N(-B_{1,\chi}/2) =
4
= 2^2
-----
-----
f = 252 = 2^2 * 3^2 * 7 :

\chi = \chi_{4} * \chi_{3} * \psi_{9} * \chi_{7}^{3}
f(\chi) = 252
ord(\chi) = 6

N(-B_{1,\chi}/2) =
7
= p(1)
-----
-----
f = 253 = 11 * 23 :

\chi = \chi_{11}^2 * \chi_{23}^{11}
f(\chi) = 253
ord(\chi) = 10

N(-B_{1,\chi}/2) =
16
= 2^4
-----
-----
f = 255 = 3 * 5 * 17 :

\chi = \chi_{3} * \chi_{5}^{2} * \chi_{17}^{8}
f(\chi) = 255
ord(\chi) = 2

N(-B_{1,\chi}/2) =
6
= 2 * 3
-----
-----
f = 259 = 7 * 37 :

\chi = \chi_{7}^{3} * \chi_{37}^{18}
f(\chi) = 259
ord(\chi) = 2

N(-B_{1,\chi}/2) =
2
= p(1)
-----
\chi = \chi_{7} * \chi_{37}^{18}
f(\chi) = 259
ord(\chi) = 6

N(-B_{1,\chi}/2) =
7
= p(1)
-----
-----
f = 260 = 2^2 * 5 * 13 :

\chi = \chi_{4} * \chi_{5}^{2} * \chi_{13}^{6}
f(\chi) = 260
ord(\chi) = 2

N(-B_{1,\chi}/2) =
4
= 2^2
-----
-----
f = 261 = 3^2 * 29 :

\chi = \chi_{3} * \psi_{9} * \chi_{29}^{14}
f(\chi) = 261
ord(\chi) = 6

N(-B_{1,\chi}/2) =
3
= p(1)
-----
-----
f = 264 = 2^3 * 3 * 11 :

\chi = \chi_{4} * \psi_{8} * \chi_{3} * \chi_{11}^{5}
f(\chi) = 264
ord(\chi) = 2

N(-B_{1,\chi}/2) =
4
= 2^2
-----
\chi = \psi_{8} * \chi_{3} * \chi_{11}^2
f(\chi) = 264
ord(\chi) = 10

N(-B_{1,\chi}/2) =
25
= 5^2
-----
-----
f = 265 = 5 * 53 :

\chi = \chi_{5} * \chi_{53}^{26}
f(\chi) = 265
ord(\chi) = 4

N(-B_{1,\chi}/2) =
5
= p(1)
-----
-----
f = 267 = 3 * 89 :

\chi = \chi_{3} * \chi_{89}^{44}
f(\chi) = 267
ord(\chi) = 2

N(-B_{1,\chi}/2) =
1
-----
-----
f = 272 = 2^4 * 17 :

\chi = \chi_{4} * \psi_{16} * \chi_{17}^{8}
f(\chi) = 272
ord(\chi) = 4

N(-B_{1,\chi}/2) =
4
= 2^2
-----
-----
f = 273 = 3 * 7 * 13 :

\chi = \chi_{3} * \chi_{7}^{3} * \chi_{13}^3
f(\chi) = 273
ord(\chi) = 4

N(-B_{1,\chi}/2) =
4
= 2^2
-----
\chi = \chi_{3} * \chi_{7}^2 * \chi_{13}^{6}
f(\chi) = 273
ord(\chi) = 6

N(-B_{1,\chi}/2) =
4
= 2^2
-----
\chi = \chi_{3} * \chi_{7}^{3} * \chi_{13}
f(\chi) = 273
ord(\chi) = 12

N(-B_{1,\chi}/2) =
73
= p(2)
-----
-----
f = 276 = 2^2 * 3 * 23 :

\chi = \chi_{4} * \chi_{3} * \chi_{23}^{11}
f(\chi) = 276
ord(\chi) = 2

N(-B_{1,\chi}/2) =
4
= 2^2
-----
-----
f = 279 = 3^2 * 31 :

\chi = \chi_{3}^2 * \psi_{9} * \chi_{31}^{15}
f(\chi) = 279
ord(\chi) = 6

N(-B_{1,\chi}/2) =
3
= p(1)
-----
-----
f = 280 = 2^3 * 5 * 7 :

\chi = \psi_{8} * \chi_{5}^{2} * \chi_{7}^{3}
f(\chi) = 280
ord(\chi) = 2

N(-B_{1,\chi}/2) =
2
= p(1)
-----
\chi = \chi_{4} * \psi_{8} * \chi_{5} * \chi_{7}^{3}
f(\chi) = 280
ord(\chi) = 4

N(-B_{1,\chi}/2) =
10
= 2 * 5
-----
\chi = \chi_{4} * \psi_{8} * \chi_{5}^{2} * \chi_{7}^2
f(\chi) = 280
ord(\chi) = 6

N(-B_{1,\chi}/2) =
9
= 3^2
-----
\chi = \psi_{8} * \chi_{5}^{2} * \chi_{7}
f(\chi) = 280
ord(\chi) = 6

N(-B_{1,\chi}/2) =
7
= p(1)
-----
-----
f = 285 = 3 * 5 * 19 :

\chi = \chi_{3} * \chi_{5} * \chi_{19}^{9}
f(\chi) = 285
ord(\chi) = 4

N(-B_{1,\chi}/2) =
4
= 2^2
-----
-----
f = 287 = 7 * 41 :

\chi = \chi_{7}^{3} * \chi_{41}^{20}
f(\chi) = 287
ord(\chi) = 2

N(-B_{1,\chi}/2) =
7
= p(1)
-----
\chi = \chi_{7} * \chi_{41}^{20}
f(\chi) = 287
ord(\chi) = 6

N(-B_{1,\chi}/2) =
4
= 2^2
-----
-----
f = 291 = 3 * 97 :

\chi = \chi_{3} * \chi_{97}^{48}
f(\chi) = 291
ord(\chi) = 2

N(-B_{1,\chi}/2) =
2
= p(1)
-----
-----
f = 292 = 2^2 * 73 :

\chi = \chi_{4} * \chi_{73}^{36}
f(\chi) = 292
ord(\chi) = 2

N(-B_{1,\chi}/2) =
2
= p(1)
-----
-----
f = 295 = 5 * 59 :

\chi = \chi_{5}^{2} * \chi_{59}^{29}
f(\chi) = 295
ord(\chi) = 2

N(-B_{1,\chi}/2) =
4
= 2^2
-----
-----
f = 296 = 2^3 * 37 :

\chi = \chi_{4} * \psi_{8} * \chi_{37}^{18}
f(\chi) = 296
ord(\chi) = 2

N(-B_{1,\chi}/2) =
5
= p(1)
-----
-----
f = 299 = 13 * 23 :

\chi = \chi_{13}^{6} * \chi_{23}^{11}
f(\chi) = 299
ord(\chi) = 2

N(-B_{1,\chi}/2) =
4
= 2^2
-----
-----