Finite Group Databasebeta

← C2×#11722940 #13172208

Subgroups — C2×#11722940 #13172208

Order 1728.

1538 conjugacy classes of subgroups.

The subgroup lattice has 620 nodes — too large to display as a diagram.

Conjugacy classes of subgroups

#subgroupG/Hclass sizemultiplicitynormal?properties
1C22×C3×#627C211yesmaximal, characteristic
2C2×#88813C211yesmaximal, characteristic
3C2×#88807C211yesmaximal, characteristic
4C2×Dic3⋊(C3⋊Dic3)C211yesmaximal, characteristic
5C2×Dic3×C3⋊Dic3C211yesmaximal, characteristic
6C2×C3×Dic3⋊Dic3C211yesmaximal, characteristic
7C2×C3×Dic32C211yesmaximal, characteristic
8#11722940C218yesmaximal, direct product factor
9C2×#63843—31nomaximal
10C2×Dic3×Dic6—31nomaximal
11C2×#63837—31nomaximal
12C22×C3⋊(C3⋊Dic3)C2211yescharacteristic
13C22×C3×C3⋊Dic3C2211yescharacteristic
14C22×C3×C3⋊Dic3C2211yescharacteristic
15C22×C3×C3⋊Dic3C2211yescharacteristic
16C22×C32×Dic3C2211yescharacteristic
17C22×C32×Dic3C2211yescharacteristic
18C22×C32×Dic3C2211yescharacteristic
19C2×C3×#627C418yescomplemented
20C2×C3×#627C2214yes—
21#88813C2214yes—
22#88807C2214yes—
23Dic3⋊(C3⋊Dic3)C2214yes—
24Dic3×C3⋊Dic3C2214yes—
25C3×Dic3⋊Dic3C2214yes—
26C3×Dic32C2214yes—
27C22×C3×Dic6—31no—
28C22×C3×Dic6—31no—
29C22×#627D311yescharacteristic
30C2×C4⋊(C3⋊Dic3)—31no—
31C2×#3750—31no—
32C2×C4×C3⋊Dic3—31no—
33C2×C3×C4⋊Dic3—31no—
34C2×C3×Dic3⋊C4—31no—
35C2×C3×C4×Dic3—31no—
36C2×C3×C4×Dic3—31no—
37C2×Dic3⋊Dic3—31no—
38C2×Dic3⋊Dic3—31no—
39C2×Dic3⋊Dic3—31no—
40C2×Dic3⋊Dic3—31no—
41C2×Dic3⋊Dic3—61no—
42C2×Dic3⋊Dic3—61no—
43C2×Dic3⋊Dic3D311yescharacteristic
44C2×Dic32—31no—
45C2×Dic32—31no—
46C2×Dic32—31no—
47C2×Dic32—31no—
48C2×Dic32—31no—
49C2×Dic32—61no—
50C2×Dic32D311yescharacteristic
51#63843—38no—
52Dic3×Dic6—38no—
53#63837—38no—
54C23×C33C2311yescharacteristic
55C2×C3⋊(C3⋊Dic3)—22no—
56C2×C3⋊(C3⋊Dic3)C2312yes—
57C2×C3×C3⋊Dic3—22no—
58C2×C3×C3⋊Dic3C2×C414yes—
59C2×C3×C3⋊Dic3Q814yescomplemented
60C2×C3×C3⋊Dic3C2312yes—
61C2×C3×C3⋊Dic3C2312yes—
62C2×C3×C3⋊Dic3C2312yes—
63C2×C32×Dic3—22no—
64C2×C32×Dic3C2×C414yes—
65C2×C32×Dic3C2×C414yes—
66C2×C32×Dic3C2312yes—
67C2×C32×Dic3C2312yes—
68C2×C32×Dic3C2312yes—
69C3×#627C2×C4116yescomplemented
70C2×Q8×Dic3—91no—
71C2×#887—91no—
72C2×C4×Dic6—91no—
73C22×C32×C4—31no—
74C22×C32×C4—31no—
75C22×C32×C4—31no—
76C22×C3⋊Dic3—31no—
77C22×C3⋊Dic3—31no—
78C22×C3⋊Dic3—31no—
79C22×C3⋊Dic3—61no—
80C22×C3⋊Dic3—61no—
81C22×C3⋊Dic3—61no—
82C22×C3⋊Dic3—121no—
83C22×C3⋊Dic3C2×D311yescharacteristic
84C22×C3⋊Dic3C2×D311yescharacteristic
85C22×C3⋊Dic3C2×D311yescharacteristic
86C22×C3×Dic3—21no—
87C22×C3×Dic3—21no—
88C22×C3×Dic3—21no—
89C22×C3×Dic3—31no—
90C22×C3×Dic3—31no—
91C22×C3×Dic3—31no—
92C22×C3×Dic3—31no—
93C22×C3×Dic3—31no—
94C22×C3×Dic3—31no—
95C22×C3×Dic3—61no—
96C22×C3×Dic3—61no—
97C22×C3×Dic3—61no—
98C22×C3×Dic3C2×D311yescharacteristic
99C22×C3×Dic3C2×D311yescharacteristic
100C22×C3×Dic3C2×D311yescharacteristic
101C22×C3×Dic3C2×D311yescharacteristic
102C22×C3×Dic3C2×D311yescharacteristic
103C22×C3×Dic3C2×D311yescharacteristic
104C2×C3×Dic6—38no—
105C2×C3×Dic6—38no—
106C2×C3×Dic6—34no—
107C2×C3×Dic6—34no—
108C2×#627Dic318yescomplemented
109C2×#627C2×D314yes—
110C4⋊(C3⋊Dic3)—34no—
111#3750—34no—
112C4×C3⋊Dic3—34no—
113C3×C4⋊Dic3—34no—
114C3×Dic3⋊C4—34no—
115C3×C4×Dic3—34no—
116C3×C4×Dic3—34no—
117Dic3⋊Dic3—34no—
118Dic3⋊Dic3—34no—
119Dic3⋊Dic3—34no—
120Dic3⋊Dic3—34no—
121Dic3⋊Dic3—64no—
122Dic3⋊Dic3—64no—
123Dic3⋊Dic3C2×D314yes—
124Dic32—34no—
125Dic32—34no—
126Dic32—34no—
127Dic32—34no—
128Dic32—34no—
129Dic32—64no—
130Dic32C2×D314yes—
131C22×C33C22×C412yes—
132C22×C33C2×Q812yes—
133C22×C33#4112yes—
134C22×C33C2411yescharacteristic
135C3⋊(C3⋊Dic3)—22no—
136C3×C3⋊Dic3—22no—
137C3×C3⋊Dic3C22×C414yes—
138C3×C3⋊Dic3C2×Q814yescomplemented
139C32×Dic3—22no—
140C32×Dic3C22×C414yes—
141C32×Dic3C22×C414yes—
142C22×C3×Q8—91no—
143C22×Dic6—31no—
144C22×Dic6—31no—
145C2×C3×C4⋊C4—91no—
146C2×C3×C42—91no—
147Q8×Dic3—98no—
148C2×C4⋊Dic3—31no—
149C2×C4⋊Dic3—91no—
150C2×C4⋊Dic3—91no—
151C2×C4⋊Dic3—91no—
152C2×C4⋊Dic3—181no—
153C2×Dic3⋊C4—31no—
154C2×Dic3⋊C4—91no—
155C2×Dic3⋊C4—91no—
156C2×Dic3⋊C4—91no—
157C2×Dic3⋊C4—181no—
158C2×C4×Dic3—31no—
159C2×C4×Dic3—31no—
160C2×C4×Dic3—91no—
161C2×C4×Dic3—91no—
162C2×C4×Dic3—91no—
163C2×C4×Dic3—91no—
164C2×C4×Dic3—91no—
165C2×C4×Dic3—91no—
166C2×C4×Dic3—181no—
167#887—98no—
168C4×Dic6—98no—
169C23×C32—21no—
170C23×C32—21no—
171C23×C32—21no—
172C23×C32—41no—
173C23×C32C22×D311yescharacteristic
174C23×C32C22×D311yescharacteristic
175C23×C32C22×D311yescharacteristic
176C2×C32×C4—34no—
177C2×C32×C4—34no—
178C2×C32×C4—32no—
179C2×C32×C4—32no—
180C2×C32×C4—32no—
181C2×C32×C4—62no—
182C2×C3⋊Dic3—22no—
183C2×C3⋊Dic3—32no—
184C2×C3⋊Dic3—32no—
185C2×C3⋊Dic3—32no—
186C2×C3⋊Dic3—62no—
187C2×C3⋊Dic3—62no—
188C2×C3⋊Dic3—62no—
189C2×C3⋊Dic3—62no—
190C2×C3⋊Dic3—64no—
191C2×C3⋊Dic3—62no—
192C2×C3⋊Dic3—62no—
193C2×C3⋊Dic3—122no—
194C2×C3⋊Dic3—122no—
195C2×C3⋊Dic3—122no—
196C2×C3⋊Dic3—124no—
197C2×C3⋊Dic3Dic614yescomplemented
198C2×C3⋊Dic3C2×Dic314yes—
199C2×C3⋊Dic3C22×D312yes—
200C2×C3⋊Dic3C22×D312yes—
201C2×C3⋊Dic3C22×D312yes—
202C2×C3×Dic3—22no—
203C2×C3×Dic3—22no—
204C2×C3×Dic3—24no—
205C2×C3×Dic3—24no—
206C2×C3×Dic3—22no—
207C2×C3×Dic3—22no—
208C2×C3×Dic3—22no—
209C2×C3×Dic3—34no—
210C2×C3×Dic3—34no—
211C2×C3×Dic3—34no—
212C2×C3×Dic3—34no—
213C2×C3×Dic3—32no—
214C2×C3×Dic3—32no—
215C2×C3×Dic3—32no—
216C2×C3×Dic3—32no—
217C2×C3×Dic3—32no—
218C2×C3×Dic3—32no—
219C2×C3×Dic3—42no—
220C2×C3×Dic3—62no—
221C2×C3×Dic3—62no—
222C2×C3×Dic3—64no—
223C2×C3×Dic3—64no—
224C2×C3×Dic3—62no—
225C2×C3×Dic3—62no—
226C2×C3×Dic3—62no—
227C2×C3×Dic3—122no—
228C2×C3×Dic3C4×D314yes—
229C2×C3×Dic3C4×D314yes—
230C2×C3×Dic3C2×Dic314yes—
231C2×C3×Dic3C2×Dic314yes—
232C2×C3×Dic3C22×D312yes—
233C2×C3×Dic3C22×D312yes—
234C2×C3×Dic3C22×D312yes—
235C2×C3×Dic3C22×D312yes—
236C2×C3×Dic3C22×D312yes—
237C2×C3×Dic3C22×D312yes—
238C3×Dic6—316no—
239C3×Dic6—316no—
240#627C2×Dic3116yescomplemented
241C2×C4×Q8—271noSylow
242C2×C33C4×Q814yescomplemented
243C2×C33C23×C411yescharacteristic
244C2×C33C22×Q811yescharacteristic
245C2×C33C2×#4111yescharacteristic
246C2×C3×Q8—94no—
247C2×C3×Q8—98no—
248C22×C3×C4—31no—
249C22×C3×C4—31no—
250C22×C3×C4—31no—
251C22×C3×C4—31no—
252C22×C3×C4—31no—
253C22×C3×C4—31no—
254C22×C3×C4—61no—
255C22×C3×C4—61no—
256C22×C3×C4—61no—
257C22×C3×C4—91no—
258C22×C3×C4—91no—
259C22×C3×C4—91no—
260C22×Dic3—31no—
261C22×Dic3—31no—
262C22×Dic3—31no—
263C22×Dic3—31no—
264C22×Dic3—31no—
265C22×Dic3—31no—
266C22×Dic3—61no—
267C22×Dic3—61no—
268C22×Dic3—61no—
269C22×Dic3—91no—
270C22×Dic3—91no—
271C22×Dic3—91no—
272C22×Dic3—181no—
273C22×Dic3—181no—
274C22×Dic3—181no—
275C22×Dic3—361no—
276C22×Dic3D3211yescharacteristic
277C22×Dic3D3211yescharacteristic
278C22×Dic3D3211yescharacteristic
279C2×Dic6—38no—
280C2×Dic6—38no—
281C2×Dic6—34no—
282C2×Dic6—34no—
283C3×C4⋊C4—94no—
284C3×C42—94no—
285C4⋊Dic3—34no—
286C4⋊Dic3—94no—
287C4⋊Dic3—94no—
288C4⋊Dic3—94no—
289C4⋊Dic3—184no—
290Dic3⋊C4—34no—
291Dic3⋊C4—94no—
292Dic3⋊C4—94no—
293Dic3⋊C4—94no—
294Dic3⋊C4—184no—
295C4×Dic3—34no—
296C4×Dic3—34no—
297C4×Dic3—94no—
298C4×Dic3—94no—
299C4×Dic3—94no—
300C4×Dic3—94no—
301C4×Dic3—94no—
302C4×Dic3—94no—
303C4×Dic3—184no—
304C22×C32—21no—
305C22×C32—21no—
306C22×C32—21no—
307C22×C32—22no—
308C22×C32—22no—
309C22×C32—22no—
310C22×C32—22no—
311C22×C32—22no—
312C22×C32—22no—
313C22×C32—22no—
314C22×C32—22no—
315C22×C32—22no—
316C22×C32—42no—
317C22×C32—42no—
318C22×C32—42no—
319C22×C32—41no—
320C22×C32C2×Dic612yes—
321C22×C32C2×C4×D312yes—
322C22×C32C2×C4×D312yes—
323C22×C32#23512yes—
324C22×C32#23712yes—
325C22×C32D3×Q812yes—
326C22×C32D3×Q812yes—
327C22×C32#23912yes—
328C22×C32C22×Dic312yes—
329C22×C32C23×D311yescharacteristic
330C22×C32C23×D311yescharacteristic
331C22×C32C23×D311yescharacteristic
332C32×C4—34no—
333C32×C4—34no—
334C32×C4—62no—
335C3⋊Dic3—22no—
336C3⋊Dic3—62no—
337C3⋊Dic3—64no—
338C3⋊Dic3—62no—
339C3⋊Dic3—62no—
340C3⋊Dic3—122no—
341C3⋊Dic3—122no—
342C3⋊Dic3—124no—
343C3⋊Dic3C2×Dic614yescomplemented
344C3⋊Dic3C22×Dic314yes—
345C3×Dic3—22no—
346C3×Dic3—22no—
347C3×Dic3—24no—
348C3×Dic3—24no—
349C3×Dic3—34no—
350C3×Dic3—34no—
351C3×Dic3—34no—
352C3×Dic3—34no—
353C3×Dic3—42no—
354C3×Dic3—64no—
355C3×Dic3—64no—
356C3×Dic3—62no—
357C3×Dic3—62no—
358C3×Dic3—122no—
359C3×Dic3C2×C4×D314yes—
360C3×Dic3C2×C4×D314yes—
361C3×Dic3C22×Dic314yes—
362C3×Dic3C22×Dic314yes—
363C22×Q8—91no—
364C4×Q8—278no—
365C2×C4⋊C4—91no—
366C2×C4⋊C4—271no—
367C2×C4⋊C4—271no—
368C2×C42—91no—
369C2×C42—271no—
370C2×C42—271no—
371C33C2×C4×Q811yescharacteristic, complemented, Sylow
372C23×C3—21no—
373C23×C3—21no—
374C23×C3—21no—
375C23×C3—41no—
376C23×C3C2×D3211yescharacteristic
377C23×C3C2×D3211yescharacteristic
378C23×C3C2×D3211yescharacteristic
379C3×Q8—916no—
380C2×C3×C4—32no—
381C2×C3×C4—32no—
382C2×C3×C4—32no—
383C2×C3×C4—32no—
384C2×C3×C4—34no—
385C2×C3×C4—34no—
386C2×C3×C4—34no—
387C2×C3×C4—34no—
388C2×C3×C4—32no—
389C2×C3×C4—32no—
390C2×C3×C4—62no—
391C2×C3×C4—62no—
392C2×C3×C4—64no—
393C2×C3×C4—64no—
394C2×C3×C4—62no—
395C2×C3×C4—62no—
396C2×C3×C4—62no—
397C2×C3×C4—92no—
398C2×C3×C4—92no—
399C2×C3×C4—94no—
400C2×C3×C4—94no—
401C2×C3×C4—92no—
402C2×C3×C4—122no—
403C2×C3×C4—182no—
404C2×Dic3—22no—
405C2×Dic3—32no—
406C2×Dic3—32no—
407C2×Dic3—32no—
408C2×Dic3—32no—
409C2×Dic3—34no—
410C2×Dic3—34no—
411C2×Dic3—34no—
412C2×Dic3—34no—
413C2×Dic3—32no—
414C2×Dic3—32no—
415C2×Dic3—64no—
416C2×Dic3—64no—
417C2×Dic3—62no—
418C2×Dic3—62no—
419C2×Dic3—62no—
420C2×Dic3—62no—
421C2×Dic3—62no—
422C2×Dic3—92no—
423C2×Dic3—92no—
424C2×Dic3—92no—
425C2×Dic3—122no—
426C2×Dic3—182no—
427C2×Dic3—182no—
428C2×Dic3—182no—
429C2×Dic3—184no—
430C2×Dic3—182no—
431C2×Dic3—182no—
432C2×Dic3—182no—
433C2×Dic3—362no—
434C2×Dic3—362no—
435C2×Dic3—362no—
436C2×Dic3—364no—
437C2×Dic3D3×Dic314yes—
438C2×Dic3D3×Dic314yes—
439C2×Dic3C2×D3212yes—
440C2×Dic3C2×D3212yes—
441C2×Dic3C2×D3212yes—
442Dic6—316no—
443Dic6—316no—
444C2×C32—21no—
445C2×C32—21no—
446C2×C32—21no—
447C2×C32—21no—
448C2×C32—21no—
449C2×C32—21no—
450C2×C32—21no—
451C2×C32—21no—
452C2×C32—21no—
453C2×C32—24no—
454C2×C32—24no—
455C2×C32—24no—
456C2×C32—44no—
457C2×C32—41no—
458C2×C32—41no—
459C2×C32—41no—
460C2×C32C4×Dic614yescomplemented
461C2×C32#88714yescomplemented
462C2×C32Q8×Dic314yescomplemented
463C2×C32C22×Dic611yescharacteristic
464C2×C32C22×C4×D311yescharacteristic
465C2×C32C22×C4×D311yescharacteristic
466C2×C32C2×#23511yescharacteristic
467C2×C32C2×#23711yescharacteristic
468C2×C32C2×D3×Q811yescharacteristic
469C2×C32C2×D3×Q811yescharacteristic
470C2×C32C2×#23911yescharacteristic
471C2×C32C23×Dic311yescharacteristic
472C2×Q8—94no—
473C2×Q8—98no—
474C22×C4—31no—
475C22×C4—31no—
476C22×C4—31no—
477C22×C4—91no—
478C22×C4—91no—
479C22×C4—91no—
480C22×C4—271no—
481C4⋊C4—94no—
482C4⋊C4—274no—
483C4⋊C4—274no—
484C42—94no—
485C42—274no—
486C42—274no—
487C22×C3—21no—
488C22×C3—21no—
489C22×C3—21no—
490C22×C3—22no—
491C22×C3—22no—
492C22×C3—22no—
493C22×C3—22no—
494C22×C3—22no—
495C22×C3—22no—
496C22×C3—22no—
497C22×C3—22no—
498C22×C3—22no—
499C22×C3—41no—
500C22×C3—42no—
501C22×C3—42no—
502C22×C3—42no—
503C22×C3D3×Dic612yes—
504C22×C3D3×Dic612yes—
505C22×C3#379612yes—
506C22×C3#379712yes—
507C22×C3#379912yes—
508C22×C3C4×D3212yes—
509C22×C3C2×D3×Dic312yes—
510C22×C3C2×D3×Dic312yes—
511C22×C3#380412yes—
512C22×C3C22×D3211yescharacteristic
513C22×C3C22×D3211yescharacteristic
514C22×C3C22×D3211yescharacteristic
515C3×C4—34no—
516C3×C4—34no—
517C3×C4—34no—
518C3×C4—34no—
519C3×C4—64no—
520C3×C4—64no—
521C3×C4—62no—
522C3×C4—62no—
523C3×C4—94no—
524C3×C4—94no—
525C3×C4—122no—
526C3×C4—182no—
527Dic3—22no—
528Dic3—34no—
529Dic3—34no—
530Dic3—34no—
531Dic3—34no—
532Dic3—64no—
533Dic3—64no—
534Dic3—62no—
535Dic3—62no—
536Dic3—122no—
537Dic3—184no—
538Dic3—182no—
539Dic3—182no—
540Dic3—182no—
541Dic3—362no—
542Dic3—362no—
543Dic3—364no—
544Dic3C2×D3×Dic314yes—
545Dic3C2×D3×Dic314yes—
546C32—21no—
547C32—21no—
548C32—21no—
549C32—41no—
550C32C2×C4×Dic611yescharacteristic, complemented
551C32C2×#88711yescharacteristic, complemented
552C32C2×Q8×Dic311yescharacteristic, complemented
553C23D3311yescharacteristic
554Q8—916no—
555C2×C4—32no—
556C2×C4—32no—
557C2×C4—34no—
558C2×C4—34no—
559C2×C4—32no—
560C2×C4—62no—
561C2×C4—92no—
562C2×C4—92no—
563C2×C4—94no—
564C2×C4—94no—
565C2×C4—92no—
566C2×C4—182no—
567C2×C4—272no—
568C2×C4—542no—
569C2×C3—21no—
570C2×C3—21no—
571C2×C3—21no—
572C2×C3—21no—
573C2×C3—21no—
574C2×C3—21no—
575C2×C3—21no—
576C2×C3—21no—
577C2×C3—21no—
578C2×C3—24no—
579C2×C3—24no—
580C2×C3—24no—
581C2×C3—41no—
582C2×C3—41no—
583C2×C3—41no—
584C2×C3—44no—
585C2×C3#6383714yescomplemented
586C2×C3Dic3×Dic614yescomplemented
587C2×C3#6384314yescomplemented
588C2×C3C2×D3×Dic611yescharacteristic
589C2×C3C2×D3×Dic611yescharacteristic
590C2×C3C2×#379611yescharacteristic
591C2×C3C2×#379711yescharacteristic
592C2×C3C2×#379911yescharacteristic
593C2×C3C2×C4×D3211yescharacteristic
594C2×C3C22×D3×Dic311yescharacteristic
595C2×C3C22×D3×Dic311yescharacteristic
596C2×C3C2×#380411yescharacteristic
597C22D32×Dic312yes—
598C22#8895712yes—
599C22#8896212yes—
600C22C2×D3311yescharacteristic
601C4—34no—
602C4—34no—
603C4—62no—
604C4—94no—
605C4—94no—
606C4—182no—
607C4—542no—
608C3—21no—
609C3—21no—
610C3—21no—
611C3—41no—
612C3C2×#6383711yescharacteristic, complemented
613C3C2×Dic3×Dic611yescharacteristic, complemented
614C3C2×#6384311yescharacteristic, complemented
615C2#1172294014yesdirect product factor
616C2C2×D32×Dic311yescharacteristic
617C2C2×#8895711yescharacteristic
618C2C2×#8896211yescharacteristic
subgroupG/H
center, hypercenterC23D33
commutatorC2×C33C23×C4
FrattiniC22C2×D33
Fitting, socle, prime radicalC23×C33C23
cosocleC22×C33C24
hypocenterC33C2×C4×Q8
LCSG ▷ C2×C33 ▷ C33
UCSC1 ◁ C23

Complements

Splittings G = N ⋊ H with N normal; H ≅ G/N.

NH ≅ G/Ntype
8. #11722940C2direct (N × H)
19. C2×C3×#627C4semidirect
59. C2×C3×C3⋊Dic3Q8semidirect
69. C3×#627C2×C4semidirect
108. C2×#627Dic3semidirect
138. C3×C3⋊Dic3C2×Q8semidirect
197. C2×C3⋊Dic3Dic6semidirect
240. #627C2×Dic3semidirect
242. C2×C33C4×Q8semidirect
343. C3⋊Dic3C2×Dic6semidirect
371. C33C2×C4×Q8semidirect
460. C2×C32C4×Dic6semidirect
461. C2×C32#887semidirect
462. C2×C32Q8×Dic3semidirect
550. C32C2×C4×Dic6semidirect
551. C32C2×#887semidirect
552. C32C2×Q8×Dic3semidirect
585. C2×C3#63837semidirect
586. C2×C3Dic3×Dic6semidirect
587. C2×C3#63843semidirect
612. C3C2×#63837semidirect
613. C3C2×Dic3×Dic6semidirect
614. C3C2×#63843semidirect
615. C2#11722940direct (N × H)

Maximal subgroups

By isomorphism type — maximal subgroups of the same type appear once, whether or not they are normal.

subgroupindex
C22×C3×#6272
C2×#888132
C2×#888072
C2×Dic3⋊(C3⋊Dic3)2
C2×Dic3×C3⋊Dic32
C2×C3×Dic3⋊Dic32
C2×C3×Dic322
#117229402
C2×#638433
C2×Dic3×Dic63
C2×#638373