LMFDB - Complex character search results

Refine search

Degree	Type	Faithful	Conductor

Group	Image	Image Order (Kernel Index)	Kernel Order

Center Order	Center Index

		Sort order	Select

Results (1-50 of 57 matches)

Next Download displayed columns for results to

Label	Degree	Type	Conductor	Field of Traces	$\Q$-character	Group	Image	Image Order	Kernel	Kernel Order	Center	Center Order	Center Index	Schur Index
192.138.1a	$1$	R	$1$	$\Q$	192.138.1a	$C_{12}.D_8$	$C_1$	$1$	1.a1.a1	$192$	1.a1.a1	$192$	$1$	$1$
192.138.1b	$1$	R	$1$	$\Q$	192.138.1b	$C_{12}.D_8$	$C_2$	$2$	2.c1.a1	$96$	1.a1.a1	$192$	$1$	$1$
192.138.1c	$1$	R	$1$	$\Q$	192.138.1c	$C_{12}.D_8$	$C_2$	$2$	2.b1.a1	$96$	1.a1.a1	$192$	$1$	$1$
192.138.1d	$1$	R	$1$	$\Q$	192.138.1d	$C_{12}.D_8$	$C_2$	$2$	2.a1.a1	$96$	1.a1.a1	$192$	$1$	$1$
192.138.1e1	$1$	C	$3$	$\Q(\sqrt{-3}) $	192.138.1e	$C_{12}.D_8$	$C_3$	$3$	3.a1.a1	$64$	1.a1.a1	$192$	$1$	$1$
192.138.1e2	$1$	C	$3$	$\Q(\sqrt{-3}) $	192.138.1e	$C_{12}.D_8$	$C_3$	$3$	3.a1.a1	$64$	1.a1.a1	$192$	$1$	$1$
192.138.1f1	$1$	C	$4$	$\Q(\sqrt{-1}) $	192.138.1f	$C_{12}.D_8$	$C_4$	$4$	4.b1.b1	$48$	1.a1.a1	$192$	$1$	$1$
192.138.1f2	$1$	C	$4$	$\Q(\sqrt{-1}) $	192.138.1f	$C_{12}.D_8$	$C_4$	$4$	4.b1.b1	$48$	1.a1.a1	$192$	$1$	$1$
192.138.1g1	$1$	C	$4$	$\Q(\sqrt{-1}) $	192.138.1g	$C_{12}.D_8$	$C_4$	$4$	4.b1.a1	$48$	1.a1.a1	$192$	$1$	$1$
192.138.1g2	$1$	C	$4$	$\Q(\sqrt{-1}) $	192.138.1g	$C_{12}.D_8$	$C_4$	$4$	4.b1.a1	$48$	1.a1.a1	$192$	$1$	$1$
192.138.1h1	$1$	C	$3$	$\Q(\sqrt{-3}) $	192.138.1h	$C_{12}.D_8$	$C_6$	$6$	6.c1.a1	$32$	1.a1.a1	$192$	$1$	$1$
192.138.1h2	$1$	C	$3$	$\Q(\sqrt{-3}) $	192.138.1h	$C_{12}.D_8$	$C_6$	$6$	6.c1.a1	$32$	1.a1.a1	$192$	$1$	$1$
192.138.1i1	$1$	C	$3$	$\Q(\sqrt{-3}) $	192.138.1i	$C_{12}.D_8$	$C_6$	$6$	6.b1.a1	$32$	1.a1.a1	$192$	$1$	$1$
192.138.1i2	$1$	C	$3$	$\Q(\sqrt{-3}) $	192.138.1i	$C_{12}.D_8$	$C_6$	$6$	6.b1.a1	$32$	1.a1.a1	$192$	$1$	$1$
192.138.1j1	$1$	C	$3$	$\Q(\sqrt{-3}) $	192.138.1j	$C_{12}.D_8$	$C_6$	$6$	6.a1.a1	$32$	1.a1.a1	$192$	$1$	$1$
192.138.1j2	$1$	C	$3$	$\Q(\sqrt{-3}) $	192.138.1j	$C_{12}.D_8$	$C_6$	$6$	6.a1.a1	$32$	1.a1.a1	$192$	$1$	$1$
192.138.1k1	$1$	C	$12$	$\Q(\sqrt{-1}) $	192.138.1k	$C_{12}.D_8$	$C_{12}$	$12$	12.b1.b1	$16$	1.a1.a1	$192$	$1$	$1$
192.138.1k2	$1$	C	$12$	$\Q(\sqrt{-1}) $	192.138.1k	$C_{12}.D_8$	$C_{12}$	$12$	12.b1.b1	$16$	1.a1.a1	$192$	$1$	$1$
192.138.1k3	$1$	C	$12$	$\Q(\sqrt{-1}) $	192.138.1k	$C_{12}.D_8$	$C_{12}$	$12$	12.b1.b1	$16$	1.a1.a1	$192$	$1$	$1$
192.138.1k4	$1$	C	$12$	$\Q(\sqrt{-1}) $	192.138.1k	$C_{12}.D_8$	$C_{12}$	$12$	12.b1.b1	$16$	1.a1.a1	$192$	$1$	$1$
192.138.1l1	$1$	C	$12$	$\Q(\sqrt{-1}) $	192.138.1l	$C_{12}.D_8$	$C_{12}$	$12$	12.b1.a1	$16$	1.a1.a1	$192$	$1$	$1$
192.138.1l2	$1$	C	$12$	$\Q(\sqrt{-1}) $	192.138.1l	$C_{12}.D_8$	$C_{12}$	$12$	12.b1.a1	$16$	1.a1.a1	$192$	$1$	$1$
192.138.1l3	$1$	C	$12$	$\Q(\sqrt{-1}) $	192.138.1l	$C_{12}.D_8$	$C_{12}$	$12$	12.b1.a1	$16$	1.a1.a1	$192$	$1$	$1$
192.138.1l4	$1$	C	$12$	$\Q(\sqrt{-1}) $	192.138.1l	$C_{12}.D_8$	$C_{12}$	$12$	12.b1.a1	$16$	1.a1.a1	$192$	$1$	$1$
192.138.2a	$2$	R	$1$	$\Q$	192.138.2a	$C_{12}.D_8$	$D_4$	$8$	8.a1.a1	$24$	4.a1.a1	$48$	$4$	$1$
192.138.2b	$2$	R	$1$	$\Q$	192.138.2b	$C_{12}.D_8$	$D_4$	$8$	8.b1.a1	$24$	4.a1.a1	$48$	$4$	$1$
192.138.2c1	$2$	R	$8$	$\Q(\sqrt{2}) $	192.138.2c	$C_{12}.D_8$	$D_8$	$16$	16.e1.a1	$12$	8.b1.a1	$24$	$8$	$1$
192.138.2c2	$2$	R	$8$	$\Q(\sqrt{2}) $	192.138.2c	$C_{12}.D_8$	$D_8$	$16$	16.e1.a1	$12$	8.b1.a1	$24$	$8$	$1$
192.138.2d1	$2$	C	$8$	$\Q(\sqrt{-2}) $	192.138.2d	$C_{12}.D_8$	$\SD_{16}$	$16$	16.d1.a1	$12$	8.b1.a1	$24$	$8$	$1$
192.138.2d2	$2$	C	$8$	$\Q(\sqrt{-2}) $	192.138.2d	$C_{12}.D_8$	$\SD_{16}$	$16$	16.d1.a1	$12$	8.b1.a1	$24$	$8$	$1$
192.138.2e1	$2$	C	$8$	$\Q(\sqrt{-2}) $	192.138.2e	$C_{12}.D_8$	$\SD_{16}$	$16$	16.c1.a1	$12$	8.a1.a1	$24$	$8$	$1$
192.138.2e2	$2$	C	$8$	$\Q(\sqrt{-2}) $	192.138.2e	$C_{12}.D_8$	$\SD_{16}$	$16$	16.c1.a1	$12$	8.a1.a1	$24$	$8$	$1$
192.138.2f1	$2$	C	$3$	$\Q(\sqrt{-3}) $	192.138.2f	$C_{12}.D_8$	$C_3\times D_4$	$24$	24.a1.a1	$8$	4.a1.a1	$48$	$4$	$1$
192.138.2f2	$2$	C	$3$	$\Q(\sqrt{-3}) $	192.138.2f	$C_{12}.D_8$	$C_3\times D_4$	$24$	24.a1.a1	$8$	4.a1.a1	$48$	$4$	$1$
192.138.2g1	$2$	C	$3$	$\Q(\sqrt{-3}) $	192.138.2g	$C_{12}.D_8$	$C_3\times D_4$	$24$	24.b1.a1	$8$	4.a1.a1	$48$	$4$	$1$
192.138.2g2	$2$	C	$3$	$\Q(\sqrt{-3}) $	192.138.2g	$C_{12}.D_8$	$C_3\times D_4$	$24$	24.b1.a1	$8$	4.a1.a1	$48$	$4$	$1$
192.138.2h1	$2$	S	$8$	$\Q(\sqrt{2}) $	192.138.2h	$C_{12}.D_8$	$Q_{16}$	$16$	16.b1.a1	$12$	8.a1.a1	$24$	$8$	$2$
192.138.2h2	$2$	S	$8$	$\Q(\sqrt{2}) $	192.138.2h	$C_{12}.D_8$	$Q_{16}$	$16$	16.b1.a1	$12$	8.a1.a1	$24$	$8$	$2$
192.138.2i1	$2$	C	$24$	$\Q(\sqrt{2}, \sqrt{-3})$	192.138.2i	$C_{12}.D_8$	$C_3\times D_8$	$48$	48.e1.a1	$4$	8.b1.a1	$24$	$8$	$1$
192.138.2i2	$2$	C	$24$	$\Q(\sqrt{2}, \sqrt{-3})$	192.138.2i	$C_{12}.D_8$	$C_3\times D_8$	$48$	48.e1.a1	$4$	8.b1.a1	$24$	$8$	$1$
192.138.2i3	$2$	C	$24$	$\Q(\sqrt{2}, \sqrt{-3})$	192.138.2i	$C_{12}.D_8$	$C_3\times D_8$	$48$	48.e1.a1	$4$	8.b1.a1	$24$	$8$	$1$
192.138.2i4	$2$	C	$24$	$\Q(\sqrt{2}, \sqrt{-3})$	192.138.2i	$C_{12}.D_8$	$C_3\times D_8$	$48$	48.e1.a1	$4$	8.b1.a1	$24$	$8$	$1$
192.138.2j1	$2$	C	$24$	$\Q(\sqrt{-2}, \sqrt{-3})$	192.138.2j	$C_{12}.D_8$	$C_3\times \SD_{16}$	$48$	48.d1.a1	$4$	8.b1.a1	$24$	$8$	$1$
192.138.2j2	$2$	C	$24$	$\Q(\sqrt{-2}, \sqrt{-3})$	192.138.2j	$C_{12}.D_8$	$C_3\times \SD_{16}$	$48$	48.d1.a1	$4$	8.b1.a1	$24$	$8$	$1$
192.138.2j3	$2$	C	$24$	$\Q(\sqrt{-2}, \sqrt{-3})$	192.138.2j	$C_{12}.D_8$	$C_3\times \SD_{16}$	$48$	48.d1.a1	$4$	8.b1.a1	$24$	$8$	$1$
192.138.2j4	$2$	C	$24$	$\Q(\sqrt{-2}, \sqrt{-3})$	192.138.2j	$C_{12}.D_8$	$C_3\times \SD_{16}$	$48$	48.d1.a1	$4$	8.b1.a1	$24$	$8$	$1$
192.138.2k1	$2$	C	$24$	$\Q(\sqrt{-2}, \sqrt{-3})$	192.138.2k	$C_{12}.D_8$	$C_3\times \SD_{16}$	$48$	48.c1.a1	$4$	8.a1.a1	$24$	$8$	$1$
192.138.2k2	$2$	C	$24$	$\Q(\sqrt{-2}, \sqrt{-3})$	192.138.2k	$C_{12}.D_8$	$C_3\times \SD_{16}$	$48$	48.c1.a1	$4$	8.a1.a1	$24$	$8$	$1$
192.138.2k3	$2$	C	$24$	$\Q(\sqrt{-2}, \sqrt{-3})$	192.138.2k	$C_{12}.D_8$	$C_3\times \SD_{16}$	$48$	48.c1.a1	$4$	8.a1.a1	$24$	$8$	$1$
192.138.2k4	$2$	C	$24$	$\Q(\sqrt{-2}, \sqrt{-3})$	192.138.2k	$C_{12}.D_8$	$C_3\times \SD_{16}$	$48$	48.c1.a1	$4$	8.a1.a1	$24$	$8$	$1$

Next Download displayed columns for results to

Overview	Random
Universe	Knowledge

Classical	Maass
Hilbert	Bianchi

Elliptic curves over $\Q$
Elliptic curves over $\Q(\alpha)$
Genus 2 curves over $\Q$
Higher genus families
Abelian varieties over $\F_{q}$
Belyi maps

Introduction

L-functions

Modular forms

Varieties

Fields

Representations

Groups

Database

Learn more

Refine search

Results (1-50 of 57 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
192.138.1a	$1$	R	$1$	\(\Q\)	192.138.1a	$C_{12}.D_8$	$C_1$	$1$	1.a1.a1	$192$	1.a1.a1	$192$	$1$	$1$
192.138.1b	$1$	R	$1$	\(\Q\)	192.138.1b	$C_{12}.D_8$	$C_2$	$2$	2.c1.a1	$96$	1.a1.a1	$192$	$1$	$1$
192.138.1c	$1$	R	$1$	\(\Q\)	192.138.1c	$C_{12}.D_8$	$C_2$	$2$	2.b1.a1	$96$	1.a1.a1	$192$	$1$	$1$
192.138.1d	$1$	R	$1$	\(\Q\)	192.138.1d	$C_{12}.D_8$	$C_2$	$2$	2.a1.a1	$96$	1.a1.a1	$192$	$1$	$1$
192.138.1e1	$1$	C	$3$	\(\Q(\sqrt{-3}) \)	192.138.1e	$C_{12}.D_8$	$C_3$	$3$	3.a1.a1	$64$	1.a1.a1	$192$	$1$	$1$
192.138.1e2	$1$	C	$3$	\(\Q(\sqrt{-3}) \)	192.138.1e	$C_{12}.D_8$	$C_3$	$3$	3.a1.a1	$64$	1.a1.a1	$192$	$1$	$1$
192.138.1f1	$1$	C	$4$	\(\Q(\sqrt{-1}) \)	192.138.1f	$C_{12}.D_8$	$C_4$	$4$	4.b1.b1	$48$	1.a1.a1	$192$	$1$	$1$
192.138.1f2	$1$	C	$4$	\(\Q(\sqrt{-1}) \)	192.138.1f	$C_{12}.D_8$	$C_4$	$4$	4.b1.b1	$48$	1.a1.a1	$192$	$1$	$1$
192.138.1g1	$1$	C	$4$	\(\Q(\sqrt{-1}) \)	192.138.1g	$C_{12}.D_8$	$C_4$	$4$	4.b1.a1	$48$	1.a1.a1	$192$	$1$	$1$
192.138.1g2	$1$	C	$4$	\(\Q(\sqrt{-1}) \)	192.138.1g	$C_{12}.D_8$	$C_4$	$4$	4.b1.a1	$48$	1.a1.a1	$192$	$1$	$1$
192.138.1h1	$1$	C	$3$	\(\Q(\sqrt{-3}) \)	192.138.1h	$C_{12}.D_8$	$C_6$	$6$	6.c1.a1	$32$	1.a1.a1	$192$	$1$	$1$
192.138.1h2	$1$	C	$3$	\(\Q(\sqrt{-3}) \)	192.138.1h	$C_{12}.D_8$	$C_6$	$6$	6.c1.a1	$32$	1.a1.a1	$192$	$1$	$1$
192.138.1i1	$1$	C	$3$	\(\Q(\sqrt{-3}) \)	192.138.1i	$C_{12}.D_8$	$C_6$	$6$	6.b1.a1	$32$	1.a1.a1	$192$	$1$	$1$
192.138.1i2	$1$	C	$3$	\(\Q(\sqrt{-3}) \)	192.138.1i	$C_{12}.D_8$	$C_6$	$6$	6.b1.a1	$32$	1.a1.a1	$192$	$1$	$1$
192.138.1j1	$1$	C	$3$	\(\Q(\sqrt{-3}) \)	192.138.1j	$C_{12}.D_8$	$C_6$	$6$	6.a1.a1	$32$	1.a1.a1	$192$	$1$	$1$
192.138.1j2	$1$	C	$3$	\(\Q(\sqrt{-3}) \)	192.138.1j	$C_{12}.D_8$	$C_6$	$6$	6.a1.a1	$32$	1.a1.a1	$192$	$1$	$1$
192.138.1k1	$1$	C	$12$	\(\Q(\sqrt{-1}) \)	192.138.1k	$C_{12}.D_8$	$C_{12}$	$12$	12.b1.b1	$16$	1.a1.a1	$192$	$1$	$1$
192.138.1k2	$1$	C	$12$	\(\Q(\sqrt{-1}) \)	192.138.1k	$C_{12}.D_8$	$C_{12}$	$12$	12.b1.b1	$16$	1.a1.a1	$192$	$1$	$1$
192.138.1k3	$1$	C	$12$	\(\Q(\sqrt{-1}) \)	192.138.1k	$C_{12}.D_8$	$C_{12}$	$12$	12.b1.b1	$16$	1.a1.a1	$192$	$1$	$1$
192.138.1k4	$1$	C	$12$	\(\Q(\sqrt{-1}) \)	192.138.1k	$C_{12}.D_8$	$C_{12}$	$12$	12.b1.b1	$16$	1.a1.a1	$192$	$1$	$1$
192.138.1l1	$1$	C	$12$	\(\Q(\sqrt{-1}) \)	192.138.1l	$C_{12}.D_8$	$C_{12}$	$12$	12.b1.a1	$16$	1.a1.a1	$192$	$1$	$1$
192.138.1l2	$1$	C	$12$	\(\Q(\sqrt{-1}) \)	192.138.1l	$C_{12}.D_8$	$C_{12}$	$12$	12.b1.a1	$16$	1.a1.a1	$192$	$1$	$1$
192.138.1l3	$1$	C	$12$	\(\Q(\sqrt{-1}) \)	192.138.1l	$C_{12}.D_8$	$C_{12}$	$12$	12.b1.a1	$16$	1.a1.a1	$192$	$1$	$1$
192.138.1l4	$1$	C	$12$	\(\Q(\sqrt{-1}) \)	192.138.1l	$C_{12}.D_8$	$C_{12}$	$12$	12.b1.a1	$16$	1.a1.a1	$192$	$1$	$1$
192.138.2a	$2$	R	$1$	\(\Q\)	192.138.2a	$C_{12}.D_8$	$D_4$	$8$	8.a1.a1	$24$	4.a1.a1	$48$	$4$	$1$
192.138.2b	$2$	R	$1$	\(\Q\)	192.138.2b	$C_{12}.D_8$	$D_4$	$8$	8.b1.a1	$24$	4.a1.a1	$48$	$4$	$1$
192.138.2c1	$2$	R	$8$	\(\Q(\sqrt{2}) \)	192.138.2c	$C_{12}.D_8$	$D_8$	$16$	16.e1.a1	$12$	8.b1.a1	$24$	$8$	$1$
192.138.2c2	$2$	R	$8$	\(\Q(\sqrt{2}) \)	192.138.2c	$C_{12}.D_8$	$D_8$	$16$	16.e1.a1	$12$	8.b1.a1	$24$	$8$	$1$
192.138.2d1	$2$	C	$8$	\(\Q(\sqrt{-2}) \)	192.138.2d	$C_{12}.D_8$	$\SD_{16}$	$16$	16.d1.a1	$12$	8.b1.a1	$24$	$8$	$1$
192.138.2d2	$2$	C	$8$	\(\Q(\sqrt{-2}) \)	192.138.2d	$C_{12}.D_8$	$\SD_{16}$	$16$	16.d1.a1	$12$	8.b1.a1	$24$	$8$	$1$
192.138.2e1	$2$	C	$8$	\(\Q(\sqrt{-2}) \)	192.138.2e	$C_{12}.D_8$	$\SD_{16}$	$16$	16.c1.a1	$12$	8.a1.a1	$24$	$8$	$1$
192.138.2e2	$2$	C	$8$	\(\Q(\sqrt{-2}) \)	192.138.2e	$C_{12}.D_8$	$\SD_{16}$	$16$	16.c1.a1	$12$	8.a1.a1	$24$	$8$	$1$
192.138.2f1	$2$	C	$3$	\(\Q(\sqrt{-3}) \)	192.138.2f	$C_{12}.D_8$	$C_3\times D_4$	$24$	24.a1.a1	$8$	4.a1.a1	$48$	$4$	$1$
192.138.2f2	$2$	C	$3$	\(\Q(\sqrt{-3}) \)	192.138.2f	$C_{12}.D_8$	$C_3\times D_4$	$24$	24.a1.a1	$8$	4.a1.a1	$48$	$4$	$1$
192.138.2g1	$2$	C	$3$	\(\Q(\sqrt{-3}) \)	192.138.2g	$C_{12}.D_8$	$C_3\times D_4$	$24$	24.b1.a1	$8$	4.a1.a1	$48$	$4$	$1$
192.138.2g2	$2$	C	$3$	\(\Q(\sqrt{-3}) \)	192.138.2g	$C_{12}.D_8$	$C_3\times D_4$	$24$	24.b1.a1	$8$	4.a1.a1	$48$	$4$	$1$
192.138.2h1	$2$	S	$8$	\(\Q(\sqrt{2}) \)	192.138.2h	$C_{12}.D_8$	$Q_{16}$	$16$	16.b1.a1	$12$	8.a1.a1	$24$	$8$	$2$
192.138.2h2	$2$	S	$8$	\(\Q(\sqrt{2}) \)	192.138.2h	$C_{12}.D_8$	$Q_{16}$	$16$	16.b1.a1	$12$	8.a1.a1	$24$	$8$	$2$
192.138.2i1	$2$	C	$24$	\(\Q(\sqrt{2}, \sqrt{-3})\)	192.138.2i	$C_{12}.D_8$	$C_3\times D_8$	$48$	48.e1.a1	$4$	8.b1.a1	$24$	$8$	$1$
192.138.2i2	$2$	C	$24$	\(\Q(\sqrt{2}, \sqrt{-3})\)	192.138.2i	$C_{12}.D_8$	$C_3\times D_8$	$48$	48.e1.a1	$4$	8.b1.a1	$24$	$8$	$1$
192.138.2i3	$2$	C	$24$	\(\Q(\sqrt{2}, \sqrt{-3})\)	192.138.2i	$C_{12}.D_8$	$C_3\times D_8$	$48$	48.e1.a1	$4$	8.b1.a1	$24$	$8$	$1$
192.138.2i4	$2$	C	$24$	\(\Q(\sqrt{2}, \sqrt{-3})\)	192.138.2i	$C_{12}.D_8$	$C_3\times D_8$	$48$	48.e1.a1	$4$	8.b1.a1	$24$	$8$	$1$
192.138.2j1	$2$	C	$24$	\(\Q(\sqrt{-2}, \sqrt{-3})\)	192.138.2j	$C_{12}.D_8$	$C_3\times \SD_{16}$	$48$	48.d1.a1	$4$	8.b1.a1	$24$	$8$	$1$
192.138.2j2	$2$	C	$24$	\(\Q(\sqrt{-2}, \sqrt{-3})\)	192.138.2j	$C_{12}.D_8$	$C_3\times \SD_{16}$	$48$	48.d1.a1	$4$	8.b1.a1	$24$	$8$	$1$
192.138.2j3	$2$	C	$24$	\(\Q(\sqrt{-2}, \sqrt{-3})\)	192.138.2j	$C_{12}.D_8$	$C_3\times \SD_{16}$	$48$	48.d1.a1	$4$	8.b1.a1	$24$	$8$	$1$
192.138.2j4	$2$	C	$24$	\(\Q(\sqrt{-2}, \sqrt{-3})\)	192.138.2j	$C_{12}.D_8$	$C_3\times \SD_{16}$	$48$	48.d1.a1	$4$	8.b1.a1	$24$	$8$	$1$
192.138.2k1	$2$	C	$24$	\(\Q(\sqrt{-2}, \sqrt{-3})\)	192.138.2k	$C_{12}.D_8$	$C_3\times \SD_{16}$	$48$	48.c1.a1	$4$	8.a1.a1	$24$	$8$	$1$
192.138.2k2	$2$	C	$24$	\(\Q(\sqrt{-2}, \sqrt{-3})\)	192.138.2k	$C_{12}.D_8$	$C_3\times \SD_{16}$	$48$	48.c1.a1	$4$	8.a1.a1	$24$	$8$	$1$
192.138.2k3	$2$	C	$24$	\(\Q(\sqrt{-2}, \sqrt{-3})\)	192.138.2k	$C_{12}.D_8$	$C_3\times \SD_{16}$	$48$	48.c1.a1	$4$	8.a1.a1	$24$	$8$	$1$
192.138.2k4	$2$	C	$24$	\(\Q(\sqrt{-2}, \sqrt{-3})\)	192.138.2k	$C_{12}.D_8$	$C_3\times \SD_{16}$	$48$	48.c1.a1	$4$	8.a1.a1	$24$	$8$	$1$