f = 801 = 3^2 * 89 : \chi = \chi_{3} * \psi_{9} * \chi_{89}^{44} f(\chi) = 801 ord(\chi) = 6 N(-B_{1,\chi}/2) = 28 = 2^2 * 7 ----- ----- f = 803 = 11 * 73 : \chi = \chi_{11}^{5} * \chi_{73}^{36} f(\chi) = 803 ord(\chi) = 2 N(-B_{1,\chi}/2) = 5 = p(1) ----- ----- f = 804 = 2^2 * 3 * 67 : \chi = \chi_{4} * \chi_{3} * \chi_{67}^{33} f(\chi) = 804 ord(\chi) = 2 N(-B_{1,\chi}/2) = 6 = 2 * 3 ----- ----- f = 805 = 5 * 7 * 23 : \chi = \chi_{5} * \chi_{7}^{3} * \chi_{23}^{11} f(\chi) = 805 ord(\chi) = 4 N(-B_{1,\chi}/2) = 10 = 2 * 5 ----- \chi = \chi_{5}^{2} * \chi_{7}^2 * \chi_{23}^{11} f(\chi) = 805 ord(\chi) = 6 N(-B_{1,\chi}/2) = 39 = 3 * 13 ----- ----- f = 807 = 3 * 269 : \chi = \chi_{3} * \chi_{269}^{134} f(\chi) = 807 ord(\chi) = 2 N(-B_{1,\chi}/2) = 7 = p(1) ----- ----- f = 808 = 2^3 * 101 : \chi = \chi_{4} * \psi_{8} * \chi_{101}^{50} f(\chi) = 808 ord(\chi) = 2 N(-B_{1,\chi}/2) = 3 = p(1) ----- ----- f = 812 = 2^2 * 7 * 29 : \chi = \chi_{4} * \chi_{7}^2 * \chi_{29}^{14} f(\chi) = 812 ord(\chi) = 6 N(-B_{1,\chi}/2) = 12 = 2^2 * 3 ----- ----- f = 815 = 5 * 163 : \chi = \chi_{5}^{2} * \chi_{163}^{81} f(\chi) = 815 ord(\chi) = 2 N(-B_{1,\chi}/2) = 15 = 3 * 5 ----- ----- f = 816 = 2^4 * 3 * 17 : \chi = \psi_{16} * \chi_{3} * \chi_{17}^{8} f(\chi) = 816 ord(\chi) = 4 N(-B_{1,\chi}/2) = 20 = 2^2 * 5 ----- ----- f = 819 = 3^2 * 7 * 13 : \chi = \chi_{3}^2 * \psi_{9} * \chi_{7}^{3} * \chi_{13}^{6} f(\chi) = 819 ord(\chi) = 6 N(-B_{1,\chi}/2) = 19 = p(2) ----- ----- f = 820 = 2^2 * 5 * 41 : \chi = \chi_{4} * \chi_{5}^{2} * \chi_{41}^{20} f(\chi) = 820 ord(\chi) = 2 N(-B_{1,\chi}/2) = 4 = 2^2 ----- ----- f = 824 = 2^3 * 103 : \chi = \psi_{8} * \chi_{103}^{51} f(\chi) = 824 ord(\chi) = 2 N(-B_{1,\chi}/2) = 10 = 2 * 5 ----- ----- f = 828 = 2^2 * 3^2 * 23 : \chi = \chi_{4} * \chi_{3} * \psi_{9} * \chi_{23}^{11} f(\chi) = 828 ord(\chi) = 6 N(-B_{1,\chi}/2) = 19 = p(2) ----- ----- f = 831 = 3 * 277 : \chi = \chi_{3} * \chi_{277}^{138} f(\chi) = 831 ord(\chi) = 2 N(-B_{1,\chi}/2) = 14 = 2 * 7 ----- ----- f = 835 = 5 * 167 : \chi = \chi_{5}^{2} * \chi_{167}^{83} f(\chi) = 835 ord(\chi) = 2 N(-B_{1,\chi}/2) = 3 = p(1) ----- ----- f = 836 = 2^2 * 11 * 19 : \chi = \chi_{4} * \chi_{11}^{5} * \chi_{19}^{9} f(\chi) = 836 ord(\chi) = 2 N(-B_{1,\chi}/2) = 10 = 2 * 5 ----- ----- f = 840 = 2^3 * 3 * 5 * 7 : \chi = \chi_{4} * \psi_{8} * \chi_{3} * \chi_{5}^{2} * \chi_{7}^{3} f(\chi) = 840 ord(\chi) = 2 N(-B_{1,\chi}/2) = 4 = 2^2 ----- \chi = \psi_{8} * \chi_{3} * \chi_{5} * \chi_{7}^{3} f(\chi) = 840 ord(\chi) = 4 N(-B_{1,\chi}/2) = 20 = 2^2 * 5 ----- \chi = \psi_{8} * \chi_{3} * \chi_{5}^{2} * \chi_{7}^2 f(\chi) = 840 ord(\chi) = 6 N(-B_{1,\chi}/2) = 19 = p(2) ----- \chi = \chi_{4} * \psi_{8} * \chi_{3} * \chi_{5}^{2} * \chi_{7} f(\chi) = 840 ord(\chi) = 6 N(-B_{1,\chi}/2) = 25 = 5^2 ----- ----- f = 843 = 3 * 281 : \chi = \chi_{3} * \chi_{281}^{140} f(\chi) = 843 ord(\chi) = 2 N(-B_{1,\chi}/2) = 3 = p(1) ----- ----- f = 848 = 2^4 * 53 : \chi = \chi_{4} * \psi_{16} * \chi_{53}^{26} f(\chi) = 848 ord(\chi) = 4 N(-B_{1,\chi}/2) = 29 = p(2) ----- ----- f = 851 = 23 * 37 : \chi = \chi_{23}^{11} * \chi_{37}^{18} f(\chi) = 851 ord(\chi) = 2 N(-B_{1,\chi}/2) = 5 = p(1) ----- ----- f = 852 = 2^2 * 3 * 71 : \chi = \chi_{4} * \chi_{3} * \chi_{71}^{35} f(\chi) = 852 ord(\chi) = 2 N(-B_{1,\chi}/2) = 4 = 2^2 ----- ----- f = 855 = 3^2 * 5 * 19 : \chi = \chi_{3}^2 * \psi_{9} * \chi_{5}^{2} * \chi_{19}^{9} f(\chi) = 855 ord(\chi) = 6 N(-B_{1,\chi}/2) = 12 = 2^2 * 3 ----- ----- f = 856 = 2^3 * 107 : \chi = \psi_{8} * \chi_{107}^{53} f(\chi) = 856 ord(\chi) = 2 N(-B_{1,\chi}/2) = 3 = p(1) ----- ----- f = 860 = 2^2 * 5 * 43 : \chi = \chi_{4} * \chi_{5} * \chi_{43}^{21} f(\chi) = 860 ord(\chi) = 4 N(-B_{1,\chi}/2) = 18 = 2 * 3^2 ----- ----- f = 861 = 3 * 7 * 41 : \chi = \chi_{3} * \chi_{7}^2 * \chi_{41}^{20} f(\chi) = 861 ord(\chi) = 6 N(-B_{1,\chi}/2) = 28 = 2^2 * 7 ----- ----- f = 865 = 5 * 173 : \chi = \chi_{5} * \chi_{173}^{86} f(\chi) = 865 ord(\chi) = 4 N(-B_{1,\chi}/2) = 13 = p(2) ----- ----- f = 868 = 2^2 * 7 * 31 : \chi = \chi_{4} * \chi_{7}^{3} * \chi_{31}^{15} f(\chi) = 868 ord(\chi) = 2 N(-B_{1,\chi}/2) = 4 = 2^2 ----- \chi = \chi_{4} * \chi_{7} * \chi_{31}^{15} f(\chi) = 868 ord(\chi) = 6 N(-B_{1,\chi}/2) = 25 = 5^2 ----- ----- f = 869 = 11 * 79 : \chi = \chi_{11}^2 * \chi_{79}^{39} f(\chi) = 869 ord(\chi) = 10 N(-B_{1,\chi}/2) = 355 = 5 * 71 ----- ----- f = 871 = 13 * 67 : \chi = \chi_{13}^{6} * \chi_{67}^{33} f(\chi) = 871 ord(\chi) = 2 N(-B_{1,\chi}/2) = 11 = p(2) ----- ----- f = 872 = 2^3 * 109 : \chi = \chi_{4} * \psi_{8} * \chi_{109}^{54} f(\chi) = 872 ord(\chi) = 2 N(-B_{1,\chi}/2) = 5 = p(1) ----- ----- f = 873 = 3^2 * 97 : \chi = \chi_{3} * \psi_{9} * \chi_{97}^{48} f(\chi) = 873 ord(\chi) = 6 N(-B_{1,\chi}/2) = 25 = 5^2 ----- ----- f = 879 = 3 * 293 : \chi = \chi_{3} * \chi_{293}^{146} f(\chi) = 879 ord(\chi) = 2 N(-B_{1,\chi}/2) = 11 = p(2) ----- ----- f = 880 = 2^4 * 5 * 11 : \chi = \psi_{16} * \chi_{5}^{2} * \chi_{11}^{5} f(\chi) = 880 ord(\chi) = 4 N(-B_{1,\chi}/2) = 18 = 2 * 3^2 ----- ----- f = 884 = 2^2 * 13 * 17 : \chi = \chi_{4} * \chi_{13}^{6} * \chi_{17}^{8} f(\chi) = 884 ord(\chi) = 2 N(-B_{1,\chi}/2) = 8 = 2^3 ----- ----- f = 885 = 3 * 5 * 59 : \chi = \chi_{3} * \chi_{5} * \chi_{59}^{29} f(\chi) = 885 ord(\chi) = 4 N(-B_{1,\chi}/2) = 16 = 2^4 ----- ----- f = 888 = 2^3 * 3 * 37 : \chi = \psi_{8} * \chi_{3} * \chi_{37}^{18} f(\chi) = 888 ord(\chi) = 2 N(-B_{1,\chi}/2) = 6 = 2 * 3 ----- ----- f = 889 = 7 * 127 : \chi = \chi_{7}^2 * \chi_{127}^{63} f(\chi) = 889 ord(\chi) = 6 N(-B_{1,\chi}/2) = 16 = 2^4 ----- ----- f = 895 = 5 * 179 : \chi = \chi_{5}^{2} * \chi_{179}^{89} f(\chi) = 895 ord(\chi) = 2 N(-B_{1,\chi}/2) = 8 = 2^3 ----- ----- f = 897 = 3 * 13 * 23 : \chi = \chi_{3} * \chi_{13}^3 * \chi_{23}^{11} f(\chi) = 897 ord(\chi) = 4 N(-B_{1,\chi}/2) = 16 = 2^4 ----- \chi = \chi_{3} * \chi_{13} * \chi_{23}^{11} f(\chi) = 897 ord(\chi) = 12 N(-B_{1,\chi}/2) = 673 = p(2) ----- ----- f = 899 = 29 * 31 : \chi = \chi_{29}^{14} * \chi_{31}^{15} f(\chi) = 899 ord(\chi) = 2 N(-B_{1,\chi}/2) = 7 = p(1) ----- -----