f = 7704 = 2^3 * 3^2 * 107 :

\chi = \chi_{4} * \psi_{8} * \chi_{3} * \psi_{9} * \chi_{107}^{53}
f(\chi) = 7704
ord(\chi) = 6

N(-B_{1,\chi}/2) =
256
= 2^8
-----
\chi = \psi_{8} * \chi_{3}^2 * \psi_{9} * \chi_{107}^{53}
f(\chi) = 7704
ord(\chi) = 6

N(-B_{1,\chi}/2) =
144
= 2^4 * 3^2
-----
-----
f = 7705 = 5 * 23 * 67 :

\chi = \chi_{5} * \chi_{23}^{11} * \chi_{67}^{33}
f(\chi) = 7705
ord(\chi) = 4

N(-B_{1,\chi}/2) =
170
= 2 * 5 * 17
-----
-----
f = 7707 = 3 * 7 * 367 :

\chi = \chi_{3} * \chi_{7}^{3} * \chi_{367}^{183}
f(\chi) = 7707
ord(\chi) = 2

N(-B_{1,\chi}/2) =
8
= 2^3
-----
\chi = \chi_{3} * \chi_{7} * \chi_{367}^{183}
f(\chi) = 7707
ord(\chi) = 6

N(-B_{1,\chi}/2) =
301
= 7 * 43
-----
-----
f = 7709 = 13 * 593 :

\chi = \chi_{13}^3 * \chi_{593}^{296}
f(\chi) = 7709
ord(\chi) = 4

N(-B_{1,\chi}/2) =
85
= 5 * 17
-----
\chi = \chi_{13} * \chi_{593}^{296}
f(\chi) = 7709
ord(\chi) = 12

N(-B_{1,\chi}/2) =
98788
= 2^2 * 24697
-----
-----
f = 7711 = 11 * 701 :

\chi = \chi_{11}^{5} * \chi_{701}^{350}
f(\chi) = 7711
ord(\chi) = 2

N(-B_{1,\chi}/2) =
17
= p(2)
-----
-----
f = 7713 = 3^2 * 857 :

\chi = \chi_{3} * \psi_{9} * \chi_{857}^{428}
f(\chi) = 7713
ord(\chi) = 6

N(-B_{1,\chi}/2) =
199
= p(2)
-----
-----
f = 7715 = 5 * 1543 :

\chi = \chi_{5}^{2} * \chi_{1543}^{771}
f(\chi) = 7715
ord(\chi) = 2

N(-B_{1,\chi}/2) =
9
= 3^2
-----
-----
f = 7716 = 2^2 * 3 * 643 :

\chi = \chi_{4} * \chi_{3} * \chi_{643}^{321}
f(\chi) = 7716
ord(\chi) = 2

N(-B_{1,\chi}/2) =
14
= 2 * 7
-----
-----
f = 7719 = 3 * 31 * 83 :

\chi = \chi_{3} * \chi_{31}^{15} * \chi_{83}^{41}
f(\chi) = 7719
ord(\chi) = 2

N(-B_{1,\chi}/2) =
48
= 2^4 * 3
-----
-----
f = 7720 = 2^3 * 5 * 193 :

\chi = \chi_{4} * \psi_{8} * \chi_{5}^{2} * \chi_{193}^{96}
f(\chi) = 7720
ord(\chi) = 2

N(-B_{1,\chi}/2) =
10
= 2 * 5
-----
\chi = \psi_{8} * \chi_{5} * \chi_{193}^{96}
f(\chi) = 7720
ord(\chi) = 4

N(-B_{1,\chi}/2) =
178
= 2 * 89
-----
-----
f = 7721 = 7 * 1103 :

\chi = \chi_{7}^2 * \chi_{1103}^{551}
f(\chi) = 7721
ord(\chi) = 6

N(-B_{1,\chi}/2) =
91
= 7 * 13
-----
-----
f = 7728 = 2^4 * 3 * 7 * 23 :

\chi = \psi_{16} * \chi_{3} * \chi_{7}^{3} * \chi_{23}^{11}
f(\chi) = 7728
ord(\chi) = 4

N(-B_{1,\chi}/2) =
160
= 2^5 * 5
-----
-----
f = 7731 = 3^2 * 859 :

\chi = \chi_{3}^2 * \psi_{9} * \chi_{859}^{429}
f(\chi) = 7731
ord(\chi) = 6

N(-B_{1,\chi}/2) =
175
= 5^2 * 7
-----
-----
f = 7732 = 2^2 * 1933 :

\chi = \chi_{4} * \chi_{1933}^{966}
f(\chi) = 7732
ord(\chi) = 2

N(-B_{1,\chi}/2) =
9
= 3^2
-----
-----
f = 7733 = 11 * 19 * 37 :

\chi = \chi_{11}^2 * \chi_{19}^{9} * \chi_{37}^{18}
f(\chi) = 7733
ord(\chi) = 10

N(-B_{1,\chi}/2) =
20005
= 5 * 4001
-----
-----
f = 7735 = 5 * 7 * 13 * 17 :

\chi = \chi_{5}^{2} * \chi_{7}^{3} * \chi_{13}^{6} * \chi_{17}^{8}
f(\chi) = 7735
ord(\chi) = 2

N(-B_{1,\chi}/2) =
24
= 2^3 * 3
-----
\chi = \chi_{5}^{2} * \chi_{7} * \chi_{13}^{6} * \chi_{17}^{8}
f(\chi) = 7735
ord(\chi) = 6

N(-B_{1,\chi}/2) =
108
= 2^2 * 3^3
-----
-----
f = 7736 = 2^3 * 967 :

\chi = \psi_{8} * \chi_{967}^{483}
f(\chi) = 7736
ord(\chi) = 2

N(-B_{1,\chi}/2) =
26
= 2 * 13
-----
-----
f = 7739 = 71 * 109 :

\chi = \chi_{71}^{35} * \chi_{109}^{54}
f(\chi) = 7739
ord(\chi) = 2

N(-B_{1,\chi}/2) =
20
= 2^2 * 5
-----
-----
f = 7740 = 2^2 * 3^2 * 5 * 43 :

\chi = \chi_{4} * \chi_{3} * \psi_{9} * \chi_{5}^{2} * \chi_{43}^{21}
f(\chi) = 7740
ord(\chi) = 6

N(-B_{1,\chi}/2) =
349
= p(2)
-----
-----
f = 7743 = 3 * 29 * 89 :

\chi = \chi_{3} * \chi_{29}^{14} * \chi_{89}^{44}
f(\chi) = 7743
ord(\chi) = 2

N(-B_{1,\chi}/2) =
26
= 2 * 13
-----
-----
f = 7745 = 5 * 1549 :

\chi = \chi_{5} * \chi_{1549}^{774}
f(\chi) = 7745
ord(\chi) = 4

N(-B_{1,\chi}/2) =
194
= 2 * 97
-----
-----
f = 7747 = 61 * 127 :

\chi = \chi_{61}^{30} * \chi_{127}^{63}
f(\chi) = 7747
ord(\chi) = 2

N(-B_{1,\chi}/2) =
8
= 2^3
-----
-----
f = 7748 = 2^2 * 13 * 149 :

\chi = \chi_{4} * \chi_{13}^{6} * \chi_{149}^{74}
f(\chi) = 7748
ord(\chi) = 2

N(-B_{1,\chi}/2) =
24
= 2^3 * 3
-----
-----
f = 7751 = 23 * 337 :

\chi = \chi_{23}^{11} * \chi_{337}^{168}
f(\chi) = 7751
ord(\chi) = 2

N(-B_{1,\chi}/2) =
55
= 5 * 11
-----
-----
f = 7752 = 2^3 * 3 * 17 * 19 :

\chi = \chi_{4} * \psi_{8} * \chi_{3} * \chi_{17}^{8} * \chi_{19}^{9}
f(\chi) = 7752
ord(\chi) = 2

N(-B_{1,\chi}/2) =
16
= 2^4
-----
-----
f = 7755 = 3 * 5 * 11 * 47 :

\chi = \chi_{3} * \chi_{5}^{2} * \chi_{11}^{5} * \chi_{47}^{23}
f(\chi) = 7755
ord(\chi) = 2

N(-B_{1,\chi}/2) =
8
= 2^3
-----
-----
f = 7756 = 2^2 * 7 * 277 :

\chi = \chi_{4} * \chi_{7}^2 * \chi_{277}^{138}
f(\chi) = 7756
ord(\chi) = 6

N(-B_{1,\chi}/2) =
471
= 3 * 157
-----
-----
f = 7760 = 2^4 * 5 * 97 :

\chi = \chi_{4} * \psi_{16} * \chi_{5}^{2} * \chi_{97}^{48}
f(\chi) = 7760
ord(\chi) = 4

N(-B_{1,\chi}/2) =
260
= 2^2 * 5 * 13
-----
-----
f = 7761 = 3 * 13 * 199 :

\chi = \chi_{3} * \chi_{13}^3 * \chi_{199}^{99}
f(\chi) = 7761
ord(\chi) = 4

N(-B_{1,\chi}/2) =
136
= 2^3 * 17
-----
\chi = \chi_{3} * \chi_{13} * \chi_{199}^{99}
f(\chi) = 7761
ord(\chi) = 12

N(-B_{1,\chi}/2) =
43681
= 11^2 * 19^2
-----
-----
f = 7763 = 7 * 1109 :

\chi = \chi_{7}^{3} * \chi_{1109}^{554}
f(\chi) = 7763
ord(\chi) = 2

N(-B_{1,\chi}/2) =
11
= p(2)
-----
\chi = \chi_{7} * \chi_{1109}^{554}
f(\chi) = 7763
ord(\chi) = 6

N(-B_{1,\chi}/2) =
163
= p(2)
-----
-----
f = 7764 = 2^2 * 3 * 647 :

\chi = \chi_{4} * \chi_{3} * \chi_{647}^{323}
f(\chi) = 7764
ord(\chi) = 2

N(-B_{1,\chi}/2) =
12
= 2^2 * 3
-----
-----
f = 7765 = 5 * 1553 :

\chi = \chi_{5} * \chi_{1553}^{776}
f(\chi) = 7765
ord(\chi) = 4

N(-B_{1,\chi}/2) =
101
= p(2)
-----
-----
f = 7767 = 3^2 * 863 :

\chi = \chi_{3}^2 * \psi_{9} * \chi_{863}^{431}
f(\chi) = 7767
ord(\chi) = 6

N(-B_{1,\chi}/2) =
252
= 2^2 * 3^2 * 7
-----
-----
f = 7768 = 2^3 * 971 :

\chi = \psi_{8} * \chi_{971}^{485}
f(\chi) = 7768
ord(\chi) = 2

N(-B_{1,\chi}/2) =
11
= p(2)
-----
-----
f = 7771 = 19 * 409 :

\chi = \chi_{19}^{9} * \chi_{409}^{204}
f(\chi) = 7771
ord(\chi) = 2

N(-B_{1,\chi}/2) =
9
= 3^2
-----
-----
f = 7777 = 7 * 11 * 101 :

\chi = \chi_{7}^2 * \chi_{11}^{5} * \chi_{101}^{50}
f(\chi) = 7777
ord(\chi) = 6

N(-B_{1,\chi}/2) =
129
= 3 * 43
-----
\chi = \chi_{7}^{3} * \chi_{11}^2 * \chi_{101}^{50}
f(\chi) = 7777
ord(\chi) = 10

N(-B_{1,\chi}/2) =
66551
= 61 * 1091
-----
-----
f = 7779 = 3 * 2593 :

\chi = \chi_{3} * \chi_{2593}^{1296}
f(\chi) = 7779
ord(\chi) = 2

N(-B_{1,\chi}/2) =
12
= 2^2 * 3
-----
-----
f = 7780 = 2^2 * 5 * 389 :

\chi = \chi_{4} * \chi_{5}^{2} * \chi_{389}^{194}
f(\chi) = 7780
ord(\chi) = 2

N(-B_{1,\chi}/2) =
8
= 2^3
-----
-----
f = 7783 = 43 * 181 :

\chi = \chi_{43}^{21} * \chi_{181}^{90}
f(\chi) = 7783
ord(\chi) = 2

N(-B_{1,\chi}/2) =
22
= 2 * 11
-----
-----
f = 7784 = 2^3 * 7 * 139 :

\chi = \chi_{4} * \psi_{8} * \chi_{7}^{3} * \chi_{139}^{69}
f(\chi) = 7784
ord(\chi) = 2

N(-B_{1,\chi}/2) =
34
= 2 * 17
-----
\chi = \psi_{8} * \chi_{7}^2 * \chi_{139}^{69}
f(\chi) = 7784
ord(\chi) = 6

N(-B_{1,\chi}/2) =
156
= 2^2 * 3 * 13
-----
\chi = \chi_{4} * \psi_{8} * \chi_{7} * \chi_{139}^{69}
f(\chi) = 7784
ord(\chi) = 6

N(-B_{1,\chi}/2) =
76
= 2^2 * 19
-----
-----
f = 7785 = 3^2 * 5 * 173 :

\chi = \chi_{3} * \psi_{9} * \chi_{5}^{2} * \chi_{173}^{86}
f(\chi) = 7785
ord(\chi) = 6

N(-B_{1,\chi}/2) =
147
= 3 * 7^2
-----
-----
f = 7787 = 13 * 599 :

\chi = \chi_{13}^{6} * \chi_{599}^{299}
f(\chi) = 7787
ord(\chi) = 2

N(-B_{1,\chi}/2) =
14
= 2 * 7
-----
-----
f = 7788 = 2^2 * 3 * 11 * 59 :

\chi = \chi_{4} * \chi_{3} * \chi_{11}^2 * \chi_{59}^{29}
f(\chi) = 7788
ord(\chi) = 10

N(-B_{1,\chi}/2) =
69401
= p(2)
-----
-----
f = 7792 = 2^4 * 487 :

\chi = \psi_{16} * \chi_{487}^{243}
f(\chi) = 7792
ord(\chi) = 4

N(-B_{1,\chi}/2) =
194
= 2 * 97
-----
-----
f = 7795 = 5 * 1559 :

\chi = \chi_{5}^{2} * \chi_{1559}^{779}
f(\chi) = 7795
ord(\chi) = 2

N(-B_{1,\chi}/2) =
8
= 2^3
-----
-----
f = 7796 = 2^2 * 1949 :

\chi = \chi_{4} * \chi_{1949}^{974}
f(\chi) = 7796
ord(\chi) = 2

N(-B_{1,\chi}/2) =
35
= 5 * 7
-----
-----
f = 7799 = 11 * 709 :

\chi = \chi_{11}^{5} * \chi_{709}^{354}
f(\chi) = 7799
ord(\chi) = 2

N(-B_{1,\chi}/2) =
48
= 2^4 * 3
-----
-----