f = 1803 = 3 * 601 :

\chi = \chi_{3} * \chi_{601}^{300}
f(\chi) = 1803
ord(\chi) = 2

N(-B_{1,\chi}/2) =
4
= 2^2
-----
-----
f = 1804 = 2^2 * 11 * 41 :

\chi = \chi_{4} * \chi_{11}^2 * \chi_{41}^{20}
f(\chi) = 1804
ord(\chi) = 10

N(-B_{1,\chi}/2) =
905
= 5 * 181
-----
-----
f = 1807 = 13 * 139 :

\chi = \chi_{13}^{6} * \chi_{139}^{69}
f(\chi) = 1807
ord(\chi) = 2

N(-B_{1,\chi}/2) =
6
= 2 * 3
-----
-----
f = 1808 = 2^4 * 113 :

\chi = \chi_{4} * \psi_{16} * \chi_{113}^{56}
f(\chi) = 1808
ord(\chi) = 4

N(-B_{1,\chi}/2) =
40
= 2^3 * 5
-----
-----
f = 1812 = 2^2 * 3 * 151 :

\chi = \chi_{4} * \chi_{3} * \chi_{151}^{75}
f(\chi) = 1812
ord(\chi) = 2

N(-B_{1,\chi}/2) =
6
= 2 * 3
-----
-----
f = 1816 = 2^3 * 227 :

\chi = \psi_{8} * \chi_{227}^{113}
f(\chi) = 1816
ord(\chi) = 2

N(-B_{1,\chi}/2) =
7
= p(1)
-----
-----
f = 1819 = 17 * 107 :

\chi = \chi_{17}^{8} * \chi_{107}^{53}
f(\chi) = 1819
ord(\chi) = 2

N(-B_{1,\chi}/2) =
5
= p(1)
-----
-----
f = 1820 = 2^2 * 5 * 7 * 13 :

\chi = \chi_{4} * \chi_{5} * \chi_{7}^{3} * \chi_{13}^{6}
f(\chi) = 1820
ord(\chi) = 4

N(-B_{1,\chi}/2) =
52
= 2^2 * 13
-----
\chi = \chi_{4} * \chi_{5}^{2} * \chi_{7}^{3} * \chi_{13}^3
f(\chi) = 1820
ord(\chi) = 4

N(-B_{1,\chi}/2) =
20
= 2^2 * 5
-----
\chi = \chi_{4} * \chi_{5}^{2} * \chi_{7}^2 * \chi_{13}^{6}
f(\chi) = 1820
ord(\chi) = 6

N(-B_{1,\chi}/2) =
28
= 2^2 * 7
-----
\chi = \chi_{4} * \chi_{5}^{2} * \chi_{7}^{3} * \chi_{13}
f(\chi) = 1820
ord(\chi) = 12

N(-B_{1,\chi}/2) =
4516
= 2^2 * 1129
-----
-----
f = 1827 = 3^2 * 7 * 29 :

\chi = \chi_{3}^2 * \psi_{9} * \chi_{7}^{3} * \chi_{29}^{14}
f(\chi) = 1827
ord(\chi) = 6

N(-B_{1,\chi}/2) =
111
= 3 * 37
-----
-----
f = 1828 = 2^2 * 457 :

\chi = \chi_{4} * \chi_{457}^{228}
f(\chi) = 1828
ord(\chi) = 2

N(-B_{1,\chi}/2) =
4
= 2^2
-----
-----
f = 1832 = 2^3 * 229 :

\chi = \chi_{4} * \psi_{8} * \chi_{229}^{114}
f(\chi) = 1832
ord(\chi) = 2

N(-B_{1,\chi}/2) =
13
= p(2)
-----
-----
f = 1833 = 3 * 13 * 47 :

\chi = \chi_{3} * \chi_{13}^3 * \chi_{47}^{23}
f(\chi) = 1833
ord(\chi) = 4

N(-B_{1,\chi}/2) =
40
= 2^3 * 5
-----
\chi = \chi_{3} * \chi_{13} * \chi_{47}^{23}
f(\chi) = 1833
ord(\chi) = 12

N(-B_{1,\chi}/2) =
1732
= 2^2 * 433
-----
-----
f = 1835 = 5 * 367 :

\chi = \chi_{5}^{2} * \chi_{367}^{183}
f(\chi) = 1835
ord(\chi) = 2

N(-B_{1,\chi}/2) =
5
= p(1)
-----
-----
f = 1837 = 11 * 167 :

\chi = \chi_{11}^2 * \chi_{167}^{83}
f(\chi) = 1837
ord(\chi) = 10

N(-B_{1,\chi}/2) =
605
= 5 * 11^2
-----
-----
f = 1839 = 3 * 613 :

\chi = \chi_{3} * \chi_{613}^{306}
f(\chi) = 1839
ord(\chi) = 2

N(-B_{1,\chi}/2) =
20
= 2^2 * 5
-----
-----
f = 1840 = 2^4 * 5 * 23 :

\chi = \psi_{16} * \chi_{5}^{2} * \chi_{23}^{11}
f(\chi) = 1840
ord(\chi) = 4

N(-B_{1,\chi}/2) =
32
= 2^5
-----
-----
f = 1841 = 7 * 263 :

\chi = \chi_{7}^2 * \chi_{263}^{131}
f(\chi) = 1841
ord(\chi) = 6

N(-B_{1,\chi}/2) =
19
= p(2)
-----
-----
f = 1843 = 19 * 97 :

\chi = \chi_{19}^{9} * \chi_{97}^{48}
f(\chi) = 1843
ord(\chi) = 2

N(-B_{1,\chi}/2) =
3
= p(1)
-----
-----
f = 1844 = 2^2 * 461 :

\chi = \chi_{4} * \chi_{461}^{230}
f(\chi) = 1844
ord(\chi) = 2

N(-B_{1,\chi}/2) =
15
= 3 * 5
-----
-----
f = 1845 = 3^2 * 5 * 41 :

\chi = \chi_{3} * \psi_{9} * \chi_{5}^{2} * \chi_{41}^{20}
f(\chi) = 1845
ord(\chi) = 6

N(-B_{1,\chi}/2) =
13
= p(2)
-----
-----
f = 1848 = 2^3 * 3 * 7 * 11 :

\chi = \psi_{8} * \chi_{3} * \chi_{7}^{3} * \chi_{11}^{5}
f(\chi) = 1848
ord(\chi) = 2

N(-B_{1,\chi}/2) =
4
= 2^2
-----
\chi = \chi_{4} * \psi_{8} * \chi_{3} * \chi_{7}^2 * \chi_{11}^{5}
f(\chi) = 1848
ord(\chi) = 6

N(-B_{1,\chi}/2) =
39
= 3 * 13
-----
\chi = \psi_{8} * \chi_{3} * \chi_{7} * \chi_{11}^{5}
f(\chi) = 1848
ord(\chi) = 6

N(-B_{1,\chi}/2) =
49
= 7^2
-----
\chi = \chi_{4} * \psi_{8} * \chi_{3} * \chi_{7}^{3} * \chi_{11}^2
f(\chi) = 1848
ord(\chi) = 10

N(-B_{1,\chi}/2) =
3421
= 11 * 311
-----
-----
f = 1851 = 3 * 617 :

\chi = \chi_{3} * \chi_{617}^{308}
f(\chi) = 1851
ord(\chi) = 2

N(-B_{1,\chi}/2) =
7
= p(1)
-----
-----
f = 1855 = 5 * 7 * 53 :

\chi = \chi_{5}^{2} * \chi_{7}^{3} * \chi_{53}^{26}
f(\chi) = 1855
ord(\chi) = 2

N(-B_{1,\chi}/2) =
14
= 2 * 7
-----
\chi = \chi_{5}^{2} * \chi_{7} * \chi_{53}^{26}
f(\chi) = 1855
ord(\chi) = 6

N(-B_{1,\chi}/2) =
37
= p(2)
-----
-----
f = 1860 = 2^2 * 3 * 5 * 31 :

\chi = \chi_{4} * \chi_{3} * \chi_{5}^{2} * \chi_{31}^{15}
f(\chi) = 1860
ord(\chi) = 2

N(-B_{1,\chi}/2) =
8
= 2^3
-----
-----
f = 1864 = 2^3 * 233 :

\chi = \chi_{4} * \psi_{8} * \chi_{233}^{116}
f(\chi) = 1864
ord(\chi) = 2

N(-B_{1,\chi}/2) =
4
= 2^2
-----
-----
f = 1865 = 5 * 373 :

\chi = \chi_{5} * \chi_{373}^{186}
f(\chi) = 1865
ord(\chi) = 4

N(-B_{1,\chi}/2) =
29
= p(2)
-----
-----
f = 1869 = 3 * 7 * 89 :

\chi = \chi_{3} * \chi_{7}^2 * \chi_{89}^{44}
f(\chi) = 1869
ord(\chi) = 6

N(-B_{1,\chi}/2) =
91
= 7 * 13
-----
-----
f = 1876 = 2^2 * 7 * 67 :

\chi = \chi_{4} * \chi_{7}^{3} * \chi_{67}^{33}
f(\chi) = 1876
ord(\chi) = 2

N(-B_{1,\chi}/2) =
8
= 2^3
-----
\chi = \chi_{4} * \chi_{7} * \chi_{67}^{33}
f(\chi) = 1876
ord(\chi) = 6

N(-B_{1,\chi}/2) =
61
= p(2)
-----
-----
f = 1880 = 2^3 * 5 * 47 :

\chi = \psi_{8} * \chi_{5}^{2} * \chi_{47}^{23}
f(\chi) = 1880
ord(\chi) = 2

N(-B_{1,\chi}/2) =
10
= 2 * 5
-----
\chi = \chi_{4} * \psi_{8} * \chi_{5} * \chi_{47}^{23}
f(\chi) = 1880
ord(\chi) = 4

N(-B_{1,\chi}/2) =
34
= 2 * 17
-----
-----
f = 1881 = 3^2 * 11 * 19 :

\chi = \chi_{3} * \psi_{9} * \chi_{11}^{5} * \chi_{19}^{9}
f(\chi) = 1881
ord(\chi) = 6

N(-B_{1,\chi}/2) =
112
= 2^4 * 7
-----
-----
f = 1883 = 7 * 269 :

\chi = \chi_{7}^{3} * \chi_{269}^{134}
f(\chi) = 1883
ord(\chi) = 2

N(-B_{1,\chi}/2) =
7
= p(1)
-----
\chi = \chi_{7} * \chi_{269}^{134}
f(\chi) = 1883
ord(\chi) = 6

N(-B_{1,\chi}/2) =
31
= p(2)
-----
-----
f = 1885 = 5 * 13 * 29 :

\chi = \chi_{5} * \chi_{13}^{6} * \chi_{29}^{14}
f(\chi) = 1885
ord(\chi) = 4

N(-B_{1,\chi}/2) =
36
= 2^2 * 3^2
-----
\chi = \chi_{5}^{2} * \chi_{13}^3 * \chi_{29}^{14}
f(\chi) = 1885
ord(\chi) = 4

N(-B_{1,\chi}/2) =
72
= 2^3 * 3^2
-----
\chi = \chi_{5}^{2} * \chi_{13} * \chi_{29}^{14}
f(\chi) = 1885
ord(\chi) = 12

N(-B_{1,\chi}/2) =
1332
= 2^2 * 3^2 * 37
-----
-----
f = 1887 = 3 * 17 * 37 :

\chi = \chi_{3} * \chi_{17}^{8} * \chi_{37}^{18}
f(\chi) = 1887
ord(\chi) = 2

N(-B_{1,\chi}/2) =
10
= 2 * 5
-----
-----
f = 1891 = 31 * 61 :

\chi = \chi_{31}^{15} * \chi_{61}^{30}
f(\chi) = 1891
ord(\chi) = 2

N(-B_{1,\chi}/2) =
5
= p(1)
-----
-----
f = 1892 = 2^2 * 11 * 43 :

\chi = \chi_{4} * \chi_{11}^{5} * \chi_{43}^{21}
f(\chi) = 1892
ord(\chi) = 2

N(-B_{1,\chi}/2) =
6
= 2 * 3
-----
-----
f = 1895 = 5 * 379 :

\chi = \chi_{5}^{2} * \chi_{379}^{189}
f(\chi) = 1895
ord(\chi) = 2

N(-B_{1,\chi}/2) =
24
= 2^3 * 3
-----
-----
f = 1896 = 2^3 * 3 * 79 :

\chi = \chi_{4} * \psi_{8} * \chi_{3} * \chi_{79}^{39}
f(\chi) = 1896
ord(\chi) = 2

N(-B_{1,\chi}/2) =
10
= 2 * 5
-----
-----
f = 1897 = 7 * 271 :

\chi = \chi_{7}^2 * \chi_{271}^{135}
f(\chi) = 1897
ord(\chi) = 6

N(-B_{1,\chi}/2) =
21
= 3 * 7
-----
-----
f = 1899 = 3^2 * 211 :

\chi = \chi_{3}^2 * \psi_{9} * \chi_{211}^{105}
f(\chi) = 1899
ord(\chi) = 6

N(-B_{1,\chi}/2) =
63
= 3^2 * 7
-----
-----