LMFDB - Complex character search results

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Results (1-50 of 152 matches)

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Label	Degree	Type	Conductor	Field of Traces	$\Q$-character	Group	Image	Image Order	Kernel	Kernel Order	Center	Center Order	Center Index	Schur Index
1404.156.1a	$1$	R	$1$	$\Q$	1404.156.1a	$C_3^2:D_{78}$	$C_1$	$1$	1.a1.a1	$1404$	1.a1.a1	$1404$	$1$	$1$
1404.156.1b	$1$	R	$1$	$\Q$	1404.156.1b	$C_3^2:D_{78}$	$C_2$	$2$	2.b1.b1	$702$	1.a1.a1	$1404$	$1$	$1$
1404.156.1c	$1$	R	$1$	$\Q$	1404.156.1c	$C_3^2:D_{78}$	$C_2$	$2$	2.b1.a1	$702$	1.a1.a1	$1404$	$1$	$1$
1404.156.1d	$1$	R	$1$	$\Q$	1404.156.1d	$C_3^2:D_{78}$	$C_2$	$2$	2.a1.a1	$702$	1.a1.a1	$1404$	$1$	$1$
1404.156.2a	$2$	R	$1$	$\Q$	1404.156.2a	$C_3^2:D_{78}$	$S_3$	$6$	6.a1.d1	$234$	6.a1.d1	$234$	$6$	$1$
1404.156.2b	$2$	R	$1$	$\Q$	1404.156.2b	$C_3^2:D_{78}$	$S_3$	$6$	6.a1.c1	$234$	6.a1.c1	$234$	$6$	$1$
1404.156.2c	$2$	R	$1$	$\Q$	1404.156.2c	$C_3^2:D_{78}$	$S_3$	$6$	6.a1.b1	$234$	6.a1.b1	$234$	$6$	$1$
1404.156.2d	$2$	R	$1$	$\Q$	1404.156.2d	$C_3^2:D_{78}$	$S_3$	$6$	6.a1.a1	$234$	6.a1.a1	$234$	$6$	$1$
1404.156.2e	$2$	R	$1$	$\Q$	1404.156.2e	$C_3^2:D_{78}$	$D_6$	$12$	12.a1.d1	$117$	6.a1.d1	$234$	$6$	$1$
1404.156.2f	$2$	R	$1$	$\Q$	1404.156.2f	$C_3^2:D_{78}$	$D_6$	$12$	12.a1.c1	$117$	6.a1.c1	$234$	$6$	$1$
1404.156.2g	$2$	R	$1$	$\Q$	1404.156.2g	$C_3^2:D_{78}$	$D_6$	$12$	12.a1.b1	$117$	6.a1.b1	$234$	$6$	$1$
1404.156.2h	$2$	R	$1$	$\Q$	1404.156.2h	$C_3^2:D_{78}$	$D_6$	$12$	12.a1.a1	$117$	6.a1.a1	$234$	$6$	$1$
1404.156.2i1	$2$	R	$13$	$\Q(\zeta_{13})^+$	1404.156.2i	$C_3^2:D_{78}$	$D_{13}$	$26$	26.a1.a1	$54$	26.a1.a1	$54$	$26$	$1$
1404.156.2i2	$2$	R	$13$	$\Q(\zeta_{13})^+$	1404.156.2i	$C_3^2:D_{78}$	$D_{13}$	$26$	26.a1.a1	$54$	26.a1.a1	$54$	$26$	$1$
1404.156.2i3	$2$	R	$13$	$\Q(\zeta_{13})^+$	1404.156.2i	$C_3^2:D_{78}$	$D_{13}$	$26$	26.a1.a1	$54$	26.a1.a1	$54$	$26$	$1$
1404.156.2i4	$2$	R	$13$	$\Q(\zeta_{13})^+$	1404.156.2i	$C_3^2:D_{78}$	$D_{13}$	$26$	26.a1.a1	$54$	26.a1.a1	$54$	$26$	$1$
1404.156.2i5	$2$	R	$13$	$\Q(\zeta_{13})^+$	1404.156.2i	$C_3^2:D_{78}$	$D_{13}$	$26$	26.a1.a1	$54$	26.a1.a1	$54$	$26$	$1$
1404.156.2i6	$2$	R	$13$	$\Q(\zeta_{13})^+$	1404.156.2i	$C_3^2:D_{78}$	$D_{13}$	$26$	26.a1.a1	$54$	26.a1.a1	$54$	$26$	$1$
1404.156.2j1	$2$	R	$13$	$\Q(\zeta_{13})^+$	1404.156.2j	$C_3^2:D_{78}$	$D_{26}$	$52$	52.a1.a1	$27$	26.a1.a1	$54$	$26$	$1$
1404.156.2j2	$2$	R	$13$	$\Q(\zeta_{13})^+$	1404.156.2j	$C_3^2:D_{78}$	$D_{26}$	$52$	52.a1.a1	$27$	26.a1.a1	$54$	$26$	$1$
1404.156.2j3	$2$	R	$13$	$\Q(\zeta_{13})^+$	1404.156.2j	$C_3^2:D_{78}$	$D_{26}$	$52$	52.a1.a1	$27$	26.a1.a1	$54$	$26$	$1$
1404.156.2j4	$2$	R	$13$	$\Q(\zeta_{13})^+$	1404.156.2j	$C_3^2:D_{78}$	$D_{26}$	$52$	52.a1.a1	$27$	26.a1.a1	$54$	$26$	$1$
1404.156.2j5	$2$	R	$13$	$\Q(\zeta_{13})^+$	1404.156.2j	$C_3^2:D_{78}$	$D_{26}$	$52$	52.a1.a1	$27$	26.a1.a1	$54$	$26$	$1$
1404.156.2j6	$2$	R	$13$	$\Q(\zeta_{13})^+$	1404.156.2j	$C_3^2:D_{78}$	$D_{26}$	$52$	52.a1.a1	$27$	26.a1.a1	$54$	$26$	$1$
1404.156.2k1	$2$	R	$39$	$\Q(\zeta_{39})^+$	1404.156.2k	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.d1	$18$	78.a1.d1	$18$	$78$	$1$
1404.156.2k10	$2$	R	$39$	$\Q(\zeta_{39})^+$	1404.156.2k	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.d1	$18$	78.a1.d1	$18$	$78$	$1$
1404.156.2k11	$2$	R	$39$	$\Q(\zeta_{39})^+$	1404.156.2k	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.d1	$18$	78.a1.d1	$18$	$78$	$1$
1404.156.2k12	$2$	R	$39$	$\Q(\zeta_{39})^+$	1404.156.2k	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.d1	$18$	78.a1.d1	$18$	$78$	$1$
1404.156.2k2	$2$	R	$39$	$\Q(\zeta_{39})^+$	1404.156.2k	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.d1	$18$	78.a1.d1	$18$	$78$	$1$
1404.156.2k3	$2$	R	$39$	$\Q(\zeta_{39})^+$	1404.156.2k	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.d1	$18$	78.a1.d1	$18$	$78$	$1$
1404.156.2k4	$2$	R	$39$	$\Q(\zeta_{39})^+$	1404.156.2k	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.d1	$18$	78.a1.d1	$18$	$78$	$1$
1404.156.2k5	$2$	R	$39$	$\Q(\zeta_{39})^+$	1404.156.2k	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.d1	$18$	78.a1.d1	$18$	$78$	$1$
1404.156.2k6	$2$	R	$39$	$\Q(\zeta_{39})^+$	1404.156.2k	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.d1	$18$	78.a1.d1	$18$	$78$	$1$
1404.156.2k7	$2$	R	$39$	$\Q(\zeta_{39})^+$	1404.156.2k	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.d1	$18$	78.a1.d1	$18$	$78$	$1$
1404.156.2k8	$2$	R	$39$	$\Q(\zeta_{39})^+$	1404.156.2k	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.d1	$18$	78.a1.d1	$18$	$78$	$1$
1404.156.2k9	$2$	R	$39$	$\Q(\zeta_{39})^+$	1404.156.2k	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.d1	$18$	78.a1.d1	$18$	$78$	$1$
1404.156.2l1	$2$	R	$39$	$\Q(\zeta_{39})^+$	1404.156.2l	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.c1	$18$	78.a1.c1	$18$	$78$	$1$
1404.156.2l10	$2$	R	$39$	$\Q(\zeta_{39})^+$	1404.156.2l	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.c1	$18$	78.a1.c1	$18$	$78$	$1$
1404.156.2l11	$2$	R	$39$	$\Q(\zeta_{39})^+$	1404.156.2l	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.c1	$18$	78.a1.c1	$18$	$78$	$1$
1404.156.2l12	$2$	R	$39$	$\Q(\zeta_{39})^+$	1404.156.2l	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.c1	$18$	78.a1.c1	$18$	$78$	$1$
1404.156.2l2	$2$	R	$39$	$\Q(\zeta_{39})^+$	1404.156.2l	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.c1	$18$	78.a1.c1	$18$	$78$	$1$
1404.156.2l3	$2$	R	$39$	$\Q(\zeta_{39})^+$	1404.156.2l	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.c1	$18$	78.a1.c1	$18$	$78$	$1$
1404.156.2l4	$2$	R	$39$	$\Q(\zeta_{39})^+$	1404.156.2l	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.c1	$18$	78.a1.c1	$18$	$78$	$1$
1404.156.2l5	$2$	R	$39$	$\Q(\zeta_{39})^+$	1404.156.2l	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.c1	$18$	78.a1.c1	$18$	$78$	$1$
1404.156.2l6	$2$	R	$39$	$\Q(\zeta_{39})^+$	1404.156.2l	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.c1	$18$	78.a1.c1	$18$	$78$	$1$
1404.156.2l7	$2$	R	$39$	$\Q(\zeta_{39})^+$	1404.156.2l	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.c1	$18$	78.a1.c1	$18$	$78$	$1$
1404.156.2l8	$2$	R	$39$	$\Q(\zeta_{39})^+$	1404.156.2l	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.c1	$18$	78.a1.c1	$18$	$78$	$1$
1404.156.2l9	$2$	R	$39$	$\Q(\zeta_{39})^+$	1404.156.2l	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.c1	$18$	78.a1.c1	$18$	$78$	$1$
1404.156.2m1	$2$	R	$39$	$\Q(\zeta_{39})^+$	1404.156.2m	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.b1	$18$	78.a1.b1	$18$	$78$	$1$
1404.156.2m10	$2$	R	$39$	$\Q(\zeta_{39})^+$	1404.156.2m	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.b1	$18$	78.a1.b1	$18$	$78$	$1$

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Results (1-50 of 152 matches)

This project is supported by grants from the US National Science Foundation, the UK Engineering and Physical Sciences Research Council, and the Simons Foundation.

Label	Degree	Type	Conductor	Field of Traces	$\Q$-character	Group	Image	Image Order	Kernel	Kernel Order	Center	Center Order	Center Index	Schur Index
1404.156.1a	$1$	R	$1$	\(\Q\)	1404.156.1a	$C_3^2:D_{78}$	$C_1$	$1$	1.a1.a1	$1404$	1.a1.a1	$1404$	$1$	$1$
1404.156.1b	$1$	R	$1$	\(\Q\)	1404.156.1b	$C_3^2:D_{78}$	$C_2$	$2$	2.b1.b1	$702$	1.a1.a1	$1404$	$1$	$1$
1404.156.1c	$1$	R	$1$	\(\Q\)	1404.156.1c	$C_3^2:D_{78}$	$C_2$	$2$	2.b1.a1	$702$	1.a1.a1	$1404$	$1$	$1$
1404.156.1d	$1$	R	$1$	\(\Q\)	1404.156.1d	$C_3^2:D_{78}$	$C_2$	$2$	2.a1.a1	$702$	1.a1.a1	$1404$	$1$	$1$
1404.156.2a	$2$	R	$1$	\(\Q\)	1404.156.2a	$C_3^2:D_{78}$	$S_3$	$6$	6.a1.d1	$234$	6.a1.d1	$234$	$6$	$1$
1404.156.2b	$2$	R	$1$	\(\Q\)	1404.156.2b	$C_3^2:D_{78}$	$S_3$	$6$	6.a1.c1	$234$	6.a1.c1	$234$	$6$	$1$
1404.156.2c	$2$	R	$1$	\(\Q\)	1404.156.2c	$C_3^2:D_{78}$	$S_3$	$6$	6.a1.b1	$234$	6.a1.b1	$234$	$6$	$1$
1404.156.2d	$2$	R	$1$	\(\Q\)	1404.156.2d	$C_3^2:D_{78}$	$S_3$	$6$	6.a1.a1	$234$	6.a1.a1	$234$	$6$	$1$
1404.156.2e	$2$	R	$1$	\(\Q\)	1404.156.2e	$C_3^2:D_{78}$	$D_6$	$12$	12.a1.d1	$117$	6.a1.d1	$234$	$6$	$1$
1404.156.2f	$2$	R	$1$	\(\Q\)	1404.156.2f	$C_3^2:D_{78}$	$D_6$	$12$	12.a1.c1	$117$	6.a1.c1	$234$	$6$	$1$
1404.156.2g	$2$	R	$1$	\(\Q\)	1404.156.2g	$C_3^2:D_{78}$	$D_6$	$12$	12.a1.b1	$117$	6.a1.b1	$234$	$6$	$1$
1404.156.2h	$2$	R	$1$	\(\Q\)	1404.156.2h	$C_3^2:D_{78}$	$D_6$	$12$	12.a1.a1	$117$	6.a1.a1	$234$	$6$	$1$
1404.156.2i1	$2$	R	$13$	\(\Q(\zeta_{13})^+\)	1404.156.2i	$C_3^2:D_{78}$	$D_{13}$	$26$	26.a1.a1	$54$	26.a1.a1	$54$	$26$	$1$
1404.156.2i2	$2$	R	$13$	\(\Q(\zeta_{13})^+\)	1404.156.2i	$C_3^2:D_{78}$	$D_{13}$	$26$	26.a1.a1	$54$	26.a1.a1	$54$	$26$	$1$
1404.156.2i3	$2$	R	$13$	\(\Q(\zeta_{13})^+\)	1404.156.2i	$C_3^2:D_{78}$	$D_{13}$	$26$	26.a1.a1	$54$	26.a1.a1	$54$	$26$	$1$
1404.156.2i4	$2$	R	$13$	\(\Q(\zeta_{13})^+\)	1404.156.2i	$C_3^2:D_{78}$	$D_{13}$	$26$	26.a1.a1	$54$	26.a1.a1	$54$	$26$	$1$
1404.156.2i5	$2$	R	$13$	\(\Q(\zeta_{13})^+\)	1404.156.2i	$C_3^2:D_{78}$	$D_{13}$	$26$	26.a1.a1	$54$	26.a1.a1	$54$	$26$	$1$
1404.156.2i6	$2$	R	$13$	\(\Q(\zeta_{13})^+\)	1404.156.2i	$C_3^2:D_{78}$	$D_{13}$	$26$	26.a1.a1	$54$	26.a1.a1	$54$	$26$	$1$
1404.156.2j1	$2$	R	$13$	\(\Q(\zeta_{13})^+\)	1404.156.2j	$C_3^2:D_{78}$	$D_{26}$	$52$	52.a1.a1	$27$	26.a1.a1	$54$	$26$	$1$
1404.156.2j2	$2$	R	$13$	\(\Q(\zeta_{13})^+\)	1404.156.2j	$C_3^2:D_{78}$	$D_{26}$	$52$	52.a1.a1	$27$	26.a1.a1	$54$	$26$	$1$
1404.156.2j3	$2$	R	$13$	\(\Q(\zeta_{13})^+\)	1404.156.2j	$C_3^2:D_{78}$	$D_{26}$	$52$	52.a1.a1	$27$	26.a1.a1	$54$	$26$	$1$
1404.156.2j4	$2$	R	$13$	\(\Q(\zeta_{13})^+\)	1404.156.2j	$C_3^2:D_{78}$	$D_{26}$	$52$	52.a1.a1	$27$	26.a1.a1	$54$	$26$	$1$
1404.156.2j5	$2$	R	$13$	\(\Q(\zeta_{13})^+\)	1404.156.2j	$C_3^2:D_{78}$	$D_{26}$	$52$	52.a1.a1	$27$	26.a1.a1	$54$	$26$	$1$
1404.156.2j6	$2$	R	$13$	\(\Q(\zeta_{13})^+\)	1404.156.2j	$C_3^2:D_{78}$	$D_{26}$	$52$	52.a1.a1	$27$	26.a1.a1	$54$	$26$	$1$
1404.156.2k1	$2$	R	$39$	\(\Q(\zeta_{39})^+\)	1404.156.2k	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.d1	$18$	78.a1.d1	$18$	$78$	$1$
1404.156.2k10	$2$	R	$39$	\(\Q(\zeta_{39})^+\)	1404.156.2k	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.d1	$18$	78.a1.d1	$18$	$78$	$1$
1404.156.2k11	$2$	R	$39$	\(\Q(\zeta_{39})^+\)	1404.156.2k	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.d1	$18$	78.a1.d1	$18$	$78$	$1$
1404.156.2k12	$2$	R	$39$	\(\Q(\zeta_{39})^+\)	1404.156.2k	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.d1	$18$	78.a1.d1	$18$	$78$	$1$
1404.156.2k2	$2$	R	$39$	\(\Q(\zeta_{39})^+\)	1404.156.2k	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.d1	$18$	78.a1.d1	$18$	$78$	$1$
1404.156.2k3	$2$	R	$39$	\(\Q(\zeta_{39})^+\)	1404.156.2k	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.d1	$18$	78.a1.d1	$18$	$78$	$1$
1404.156.2k4	$2$	R	$39$	\(\Q(\zeta_{39})^+\)	1404.156.2k	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.d1	$18$	78.a1.d1	$18$	$78$	$1$
1404.156.2k5	$2$	R	$39$	\(\Q(\zeta_{39})^+\)	1404.156.2k	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.d1	$18$	78.a1.d1	$18$	$78$	$1$
1404.156.2k6	$2$	R	$39$	\(\Q(\zeta_{39})^+\)	1404.156.2k	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.d1	$18$	78.a1.d1	$18$	$78$	$1$
1404.156.2k7	$2$	R	$39$	\(\Q(\zeta_{39})^+\)	1404.156.2k	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.d1	$18$	78.a1.d1	$18$	$78$	$1$
1404.156.2k8	$2$	R	$39$	\(\Q(\zeta_{39})^+\)	1404.156.2k	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.d1	$18$	78.a1.d1	$18$	$78$	$1$
1404.156.2k9	$2$	R	$39$	\(\Q(\zeta_{39})^+\)	1404.156.2k	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.d1	$18$	78.a1.d1	$18$	$78$	$1$
1404.156.2l1	$2$	R	$39$	\(\Q(\zeta_{39})^+\)	1404.156.2l	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.c1	$18$	78.a1.c1	$18$	$78$	$1$
1404.156.2l10	$2$	R	$39$	\(\Q(\zeta_{39})^+\)	1404.156.2l	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.c1	$18$	78.a1.c1	$18$	$78$	$1$
1404.156.2l11	$2$	R	$39$	\(\Q(\zeta_{39})^+\)	1404.156.2l	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.c1	$18$	78.a1.c1	$18$	$78$	$1$
1404.156.2l12	$2$	R	$39$	\(\Q(\zeta_{39})^+\)	1404.156.2l	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.c1	$18$	78.a1.c1	$18$	$78$	$1$
1404.156.2l2	$2$	R	$39$	\(\Q(\zeta_{39})^+\)	1404.156.2l	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.c1	$18$	78.a1.c1	$18$	$78$	$1$
1404.156.2l3	$2$	R	$39$	\(\Q(\zeta_{39})^+\)	1404.156.2l	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.c1	$18$	78.a1.c1	$18$	$78$	$1$
1404.156.2l4	$2$	R	$39$	\(\Q(\zeta_{39})^+\)	1404.156.2l	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.c1	$18$	78.a1.c1	$18$	$78$	$1$
1404.156.2l5	$2$	R	$39$	\(\Q(\zeta_{39})^+\)	1404.156.2l	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.c1	$18$	78.a1.c1	$18$	$78$	$1$
1404.156.2l6	$2$	R	$39$	\(\Q(\zeta_{39})^+\)	1404.156.2l	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.c1	$18$	78.a1.c1	$18$	$78$	$1$
1404.156.2l7	$2$	R	$39$	\(\Q(\zeta_{39})^+\)	1404.156.2l	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.c1	$18$	78.a1.c1	$18$	$78$	$1$
1404.156.2l8	$2$	R	$39$	\(\Q(\zeta_{39})^+\)	1404.156.2l	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.c1	$18$	78.a1.c1	$18$	$78$	$1$
1404.156.2l9	$2$	R	$39$	\(\Q(\zeta_{39})^+\)	1404.156.2l	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.c1	$18$	78.a1.c1	$18$	$78$	$1$
1404.156.2m1	$2$	R	$39$	\(\Q(\zeta_{39})^+\)	1404.156.2m	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.b1	$18$	78.a1.b1	$18$	$78$	$1$
1404.156.2m10	$2$	R	$39$	\(\Q(\zeta_{39})^+\)	1404.156.2m	$C_3^2:D_{78}$	$D_{39}$	$78$	78.a1.b1	$18$	78.a1.b1	$18$	$78$	$1$