f = 7003 = 47 * 149 :

\chi = \chi_{47}^{23} * \chi_{149}^{74}
f(\chi) = 7003
ord(\chi) = 2

N(-B_{1,\chi}/2) =
8
= 2^3
-----
-----
f = 7005 = 3 * 5 * 467 :

\chi = \chi_{3} * \chi_{5} * \chi_{467}^{233}
f(\chi) = 7005
ord(\chi) = 4

N(-B_{1,\chi}/2) =
170
= 2 * 5 * 17
-----
-----
f = 7011 = 3^2 * 19 * 41 :

\chi = \chi_{3}^2 * \psi_{9} * \chi_{19}^{9} * \chi_{41}^{20}
f(\chi) = 7011
ord(\chi) = 6

N(-B_{1,\chi}/2) =
192
= 2^6 * 3
-----
-----
f = 7012 = 2^2 * 1753 :

\chi = \chi_{4} * \chi_{1753}^{876}
f(\chi) = 7012
ord(\chi) = 2

N(-B_{1,\chi}/2) =
10
= 2 * 5
-----
-----
f = 7015 = 5 * 23 * 61 :

\chi = \chi_{5}^{2} * \chi_{23}^{11} * \chi_{61}^{30}
f(\chi) = 7015
ord(\chi) = 2

N(-B_{1,\chi}/2) =
14
= 2 * 7
-----
-----
f = 7016 = 2^3 * 877 :

\chi = \chi_{4} * \psi_{8} * \chi_{877}^{438}
f(\chi) = 7016
ord(\chi) = 2

N(-B_{1,\chi}/2) =
19
= p(2)
-----
-----
f = 7021 = 7 * 17 * 59 :

\chi = \chi_{7}^2 * \chi_{17}^{8} * \chi_{59}^{29}
f(\chi) = 7021
ord(\chi) = 6

N(-B_{1,\chi}/2) =
217
= 7 * 31
-----
-----
f = 7023 = 3 * 2341 :

\chi = \chi_{3} * \chi_{2341}^{1170}
f(\chi) = 7023
ord(\chi) = 2

N(-B_{1,\chi}/2) =
22
= 2 * 11
-----
-----
f = 7024 = 2^4 * 439 :

\chi = \psi_{16} * \chi_{439}^{219}
f(\chi) = 7024
ord(\chi) = 4

N(-B_{1,\chi}/2) =
98
= 2 * 7^2
-----
-----
f = 7028 = 2^2 * 7 * 251 :

\chi = \chi_{4} * \chi_{7}^{3} * \chi_{251}^{125}
f(\chi) = 7028
ord(\chi) = 2

N(-B_{1,\chi}/2) =
14
= 2 * 7
-----
\chi = \chi_{4} * \chi_{7} * \chi_{251}^{125}
f(\chi) = 7028
ord(\chi) = 6

N(-B_{1,\chi}/2) =
148
= 2^2 * 37
-----
-----
f = 7029 = 3^2 * 11 * 71 :

\chi = \chi_{3} * \psi_{9} * \chi_{11}^{5} * \chi_{71}^{35}
f(\chi) = 7029
ord(\chi) = 6

N(-B_{1,\chi}/2) =
76
= 2^2 * 19
-----
-----
f = 7031 = 79 * 89 :

\chi = \chi_{79}^{39} * \chi_{89}^{44}
f(\chi) = 7031
ord(\chi) = 2

N(-B_{1,\chi}/2) =
54
= 2 * 3^3
-----
-----
f = 7032 = 2^3 * 3 * 293 :

\chi = \psi_{8} * \chi_{3} * \chi_{293}^{146}
f(\chi) = 7032
ord(\chi) = 2

N(-B_{1,\chi}/2) =
10
= 2 * 5
-----
-----
f = 7033 = 13 * 541 :

\chi = \chi_{13}^3 * \chi_{541}^{270}
f(\chi) = 7033
ord(\chi) = 4

N(-B_{1,\chi}/2) =
257
= p(2)
-----
\chi = \chi_{13} * \chi_{541}^{270}
f(\chi) = 7033
ord(\chi) = 12

N(-B_{1,\chi}/2) =
24100
= 2^2 * 5^2 * 241
-----
-----
f = 7035 = 3 * 5 * 7 * 67 :

\chi = \chi_{3} * \chi_{5}^{2} * \chi_{7}^{3} * \chi_{67}^{33}
f(\chi) = 7035
ord(\chi) = 2

N(-B_{1,\chi}/2) =
8
= 2^3
-----
\chi = \chi_{3} * \chi_{5}^{2} * \chi_{7} * \chi_{67}^{33}
f(\chi) = 7035
ord(\chi) = 6

N(-B_{1,\chi}/2) =
175
= 5^2 * 7
-----
-----
f = 7044 = 2^2 * 3 * 587 :

\chi = \chi_{4} * \chi_{3} * \chi_{587}^{293}
f(\chi) = 7044
ord(\chi) = 2

N(-B_{1,\chi}/2) =
10
= 2 * 5
-----
-----
f = 7045 = 5 * 1409 :

\chi = \chi_{5} * \chi_{1409}^{704}
f(\chi) = 7045
ord(\chi) = 4

N(-B_{1,\chi}/2) =
218
= 2 * 109
-----
-----
f = 7048 = 2^3 * 881 :

\chi = \chi_{4} * \psi_{8} * \chi_{881}^{440}
f(\chi) = 7048
ord(\chi) = 2

N(-B_{1,\chi}/2) =
12
= 2^2 * 3
-----
-----
f = 7049 = 7 * 19 * 53 :

\chi = \chi_{7}^2 * \chi_{19}^{9} * \chi_{53}^{26}
f(\chi) = 7049
ord(\chi) = 6

N(-B_{1,\chi}/2) =
63
= 3^2 * 7
-----
-----
f = 7051 = 11 * 641 :

\chi = \chi_{11}^{5} * \chi_{641}^{320}
f(\chi) = 7051
ord(\chi) = 2

N(-B_{1,\chi}/2) =
8
= 2^3
-----
-----
f = 7055 = 5 * 17 * 83 :

\chi = \chi_{5}^{2} * \chi_{17}^{8} * \chi_{83}^{41}
f(\chi) = 7055
ord(\chi) = 2

N(-B_{1,\chi}/2) =
46
= 2 * 23
-----
-----
f = 7059 = 3 * 13 * 181 :

\chi = \chi_{3} * \chi_{13}^{6} * \chi_{181}^{90}
f(\chi) = 7059
ord(\chi) = 2

N(-B_{1,\chi}/2) =
16
= 2^4
-----
-----
f = 7060 = 2^2 * 5 * 353 :

\chi = \chi_{4} * \chi_{5}^{2} * \chi_{353}^{176}
f(\chi) = 7060
ord(\chi) = 2

N(-B_{1,\chi}/2) =
10
= 2 * 5
-----
-----
f = 7063 = 7 * 1009 :

\chi = \chi_{7}^{3} * \chi_{1009}^{504}
f(\chi) = 7063
ord(\chi) = 2

N(-B_{1,\chi}/2) =
20
= 2^2 * 5
-----
\chi = \chi_{7} * \chi_{1009}^{504}
f(\chi) = 7063
ord(\chi) = 6

N(-B_{1,\chi}/2) =
196
= 2^2 * 7^2
-----
-----
f = 7064 = 2^3 * 883 :

\chi = \psi_{8} * \chi_{883}^{441}
f(\chi) = 7064
ord(\chi) = 2

N(-B_{1,\chi}/2) =
25
= 5^2
-----
-----
f = 7065 = 3^2 * 5 * 157 :

\chi = \chi_{3} * \psi_{9} * \chi_{5}^{2} * \chi_{157}^{78}
f(\chi) = 7065
ord(\chi) = 6

N(-B_{1,\chi}/2) =
273
= 3 * 7 * 13
-----
-----
f = 7067 = 37 * 191 :

\chi = \chi_{37}^{18} * \chi_{191}^{95}
f(\chi) = 7067
ord(\chi) = 2

N(-B_{1,\chi}/2) =
7
= p(1)
-----
-----
f = 7071 = 3 * 2357 :

\chi = \chi_{3} * \chi_{2357}^{1178}
f(\chi) = 7071
ord(\chi) = 2

N(-B_{1,\chi}/2) =
35
= 5 * 7
-----
-----
f = 7073 = 11 * 643 :

\chi = \chi_{11}^2 * \chi_{643}^{321}
f(\chi) = 7073
ord(\chi) = 10

N(-B_{1,\chi}/2) =
84491
= 11 * 7681
-----
-----
f = 7076 = 2^2 * 29 * 61 :

\chi = \chi_{4} * \chi_{29}^{14} * \chi_{61}^{30}
f(\chi) = 7076
ord(\chi) = 2

N(-B_{1,\chi}/2) =
32
= 2^5
-----
-----
f = 7077 = 3 * 7 * 337 :

\chi = \chi_{3} * \chi_{7}^2 * \chi_{337}^{168}
f(\chi) = 7077
ord(\chi) = 6

N(-B_{1,\chi}/2) =
228
= 2^2 * 3 * 19
-----
-----
f = 7080 = 2^3 * 3 * 5 * 59 :

\chi = \chi_{4} * \psi_{8} * \chi_{3} * \chi_{5}^{2} * \chi_{59}^{29}
f(\chi) = 7080
ord(\chi) = 2

N(-B_{1,\chi}/2) =
20
= 2^2 * 5
-----
\chi = \psi_{8} * \chi_{3} * \chi_{5} * \chi_{59}^{29}
f(\chi) = 7080
ord(\chi) = 4

N(-B_{1,\chi}/2) =
136
= 2^3 * 17
-----
-----
f = 7083 = 3^2 * 787 :

\chi = \chi_{3}^2 * \psi_{9} * \chi_{787}^{393}
f(\chi) = 7083
ord(\chi) = 6

N(-B_{1,\chi}/2) =
217
= 7 * 31
-----
-----
f = 7084 = 2^2 * 7 * 11 * 23 :

\chi = \chi_{4} * \chi_{7}^2 * \chi_{11}^{5} * \chi_{23}^{11}
f(\chi) = 7084
ord(\chi) = 6

N(-B_{1,\chi}/2) =
223
= p(2)
-----
\chi = \chi_{4} * \chi_{7}^{3} * \chi_{11}^2 * \chi_{23}^{11}
f(\chi) = 7084
ord(\chi) = 10

N(-B_{1,\chi}/2) =
22480
= 2^4 * 5 * 281
-----
-----
f = 7085 = 5 * 13 * 109 :

\chi = \chi_{5} * \chi_{13}^{6} * \chi_{109}^{54}
f(\chi) = 7085
ord(\chi) = 4

N(-B_{1,\chi}/2) =
136
= 2^3 * 17
-----
\chi = \chi_{5}^{2} * \chi_{13}^3 * \chi_{109}^{54}
f(\chi) = 7085
ord(\chi) = 4

N(-B_{1,\chi}/2) =
74
= 2 * 37
-----
\chi = \chi_{5}^{2} * \chi_{13} * \chi_{109}^{54}
f(\chi) = 7085
ord(\chi) = 12

N(-B_{1,\chi}/2) =
72592
= 2^4 * 13 * 349
-----
-----
-----
f = 7087 = 19 * 373 :

\chi = \chi_{19}^{9} * \chi_{373}^{186}
f(\chi) = 7087
ord(\chi) = 2

N(-B_{1,\chi}/2) =
15
= 3 * 5
-----
-----
f = 7088 = 2^4 * 443 :

\chi = \psi_{16} * \chi_{443}^{221}
f(\chi) = 7088
ord(\chi) = 4

N(-B_{1,\chi}/2) =
205
= 5 * 41
-----
-----
f = 7091 = 7 * 1013 :

\chi = \chi_{7}^{3} * \chi_{1013}^{506}
f(\chi) = 7091
ord(\chi) = 2

N(-B_{1,\chi}/2) =
19
= p(2)
-----
\chi = \chi_{7} * \chi_{1013}^{506}
f(\chi) = 7091
ord(\chi) = 6

N(-B_{1,\chi}/2) =
103
= p(2)
-----
-----
f = 7092 = 2^2 * 3^2 * 197 :

\chi = \chi_{4} * \chi_{3}^2 * \psi_{9} * \chi_{197}^{98}
f(\chi) = 7092
ord(\chi) = 6

N(-B_{1,\chi}/2) =
192
= 2^6 * 3
-----
-----
f = 7095 = 3 * 5 * 11 * 43 :

\chi = \chi_{3} * \chi_{5}^{2} * \chi_{11}^{5} * \chi_{43}^{21}
f(\chi) = 7095
ord(\chi) = 2

N(-B_{1,\chi}/2) =
28
= 2^2 * 7
-----
-----
f = 7096 = 2^3 * 887 :

\chi = \psi_{8} * \chi_{887}^{443}
f(\chi) = 7096
ord(\chi) = 2

N(-B_{1,\chi}/2) =
10
= 2 * 5
-----
-----
f = 7099 = 31 * 229 :

\chi = \chi_{31}^{15} * \chi_{229}^{114}
f(\chi) = 7099
ord(\chi) = 2

N(-B_{1,\chi}/2) =
7
= p(1)
-----
-----