Finite Group Databasebeta

← C2×#87032 #11703369

Subgroups — C2×#87032 #11703369

Order 768.

6826 conjugacy classes of subgroups.

The subgroup lattice has 660 nodes — too large to display as a diagram.

Conjugacy classes of subgroups

#subgroupG/Hclass sizemultiplicitynormal?properties
1C2×C3×#557C211yesmaximal, characteristic, complemented
2#87032C2132yesmaximal, direct product factor
3C2×#5729C213yesmaximal
4C2×#5722C213yesmaximal, complemented
5C2×#5689C213yesmaximal
6C2×#5685C213yesmaximal, complemented
7C2×#5685C213yesmaximal, complemented
8C2×#5688C213yesmaximal
9C2×#5578C213yesmaximal
10C2×#5572C211yesmaximal, characteristic
11C2×#5572C211yesmaximal, characteristic
12C2×C4×D3×Q8C211yesmaximal, characteristic
13C2×Q8×Dic6C211yesmaximal, characteristic, complemented
14C2×#5569C211yesmaximal, characteristic, complemented
15C2×#5569C211yesmaximal, characteristic, complemented
16C2×#5567C213yesmaximal, complemented
17C2×#3502—31nomaximal, Sylow
18C22×D3×Q8C2211yescharacteristic
19C3×#557C22116yescomplemented
20C2×C3×C4⋊Q8C2213yes—
21C2×C3×#125C2213yes—
22C2×C3×#125C2213yes—
23C2×C3×C4×Q8C2213yes—
24C2×C3×C4×Q8C2211yescharacteristic
25C2×C3×C4×Q8C2211yescharacteristic
26C2×C3×C4×Q8C2211yescharacteristic
27C2×#946C2213yes—
28C2×Q8×Dic3C2211yescharacteristic
29C2×Q8×Dic3C2211yescharacteristic
30C2×Q8×Dic3C2211yescharacteristic
31C2×#944C2216yes—
32C2×#944C2213yes—
33#5729C22148yes—
34#5722C22148yescomplemented
35#5689C22148yes—
36#5688C22148yes—
37#5685C22148yescomplemented
38#5685C22148yescomplemented
39#5578C22148yes—
40#5572C22116yes—
41#5572C22116yes—
42C4×D3×Q8C22116yes—
43#5569C22116yescomplemented
44#5569C22116yescomplemented
45#5567C22148yescomplemented
46Q8×Dic6C22116yescomplemented
47C2×#897C2213yes—
48C2×#896C2211yescharacteristic
49C2×#896C2213yes—
50C2×#896C2216yes—
51C2×#892C2213yes—
52C2×#892C2213yes—
53C2×D3×C4⋊C4C2213yes—
54C2×#890C2213yes—
55C2×#890C2213yes—
56C2×#889C2213yes—
57C2×#889C2216yes—
58C2×#889C2213yes—
59C2×#889C2216yes—
60C2×#888C2213yes—
61C2×#888C2213yes—
62C2×#888C2213yes—
63C2×#888C2213yes—
64C2×#888C2213yes—
65C2×#888C2216yes—
66C2×#887C2216yes—
67C2×#887C2213yes—
68C2×#887C2213yes—
69C2×#887C2213yes—
70C2×#887C2216yes—
71C2×#872C2213yes—
72C2×#872C2213yes—
73C2×C42×D3C2213yes—
74C2×#870C2213yes—
75C2×#870C2213yes—
76C2×#869C2213yes—
77C2×C4×Dic6C2213yes—
78C2×C4×Dic6C2213yes—
79C2×C4×Dic6C2213yes—
80C2×C4×Dic6C2213yes—
81C2×C4×Dic6C2213yes—
82C2×C4×Dic6C2213yes—
83#3502—332no—
84C2×Q82—33no—
85C2×Q82—31no—
86C2×#557—33no—
87C2×#557—33no—
88C2×#557—33no—
89C2×#557—31no—
90C2×#557—31no—
91C2×#557D311yescharacteristic, complemented
92C2×#544—33no—
93C2×#544—33no—
94C2×#533—33no—
95C2×#533—33no—
96C2×#519—31no—
97C2×#519—31no—
98C22×C4×Q8—31no—
99C22×C3×Q8C2313yes—
100C22×C3×Q8C2311yescharacteristic
101C2×D3×Q8Q8116yescomplemented
102C2×D3×Q8C2318yes—
103C22×C4×D3C2311yescharacteristic
104C22×C4×D3C2313yes—
105C22×C4×D3C2313yes—
106C22×Dic6C2311yescharacteristic
107C22×Dic6C2313yes—
108C22×Dic6C2313yes—
109C22×Dic6C2316yes—
110C22×Dic6C2313yes—
111C3×C4⋊Q8C23124yes—
112C3×#125C23124yes—
113C3×#125C23124yes—
114C3×C4×Q8C2318yes—
115C3×C4×Q8C23124yes—
116C3×C4×Q8C2318yes—
117C3×C4×Q8C2318yes—
118C2×C3×C4⋊C4C2313yes—
119C2×C3×C4⋊C4C2313yes—
120C2×C3×C4⋊C4C2316yes—
121C2×C3×C4⋊C4C2313yes—
122C2×C3×C4⋊C4C2313yes—
123C2×C3×C4⋊C4C2313yes—
124C2×C3×C4⋊C4C2311yescharacteristic
125C2×C3×C42C2313yes—
126C2×C3×C42C2313yes—
127C2×C3×C42C2313yes—
128#946C23124yes—
129Q8×Dic3C2318yes—
130Q8×Dic3C2318yes—
131Q8×Dic3C2318yes—
132#944C23124yes—
133#944C23148yes—
134C2×(C2×D3)⋊C4C2311yescharacteristic
135C2×(C2×D3)⋊C4C2311yescharacteristic
136C2×(C2×D3)⋊C4C2313yes—
137C2×(C2×D3)⋊C4C2313yes—
138C2×C4⋊Dic3C2313yes—
139C2×C4⋊Dic3C2313yes—
140C2×C4⋊Dic3C2313yes—
141C2×C4⋊Dic3C2313yes—
142C2×C4⋊Dic3C2313yes—
143C2×C4⋊Dic3C2313yes—
144C2×Dic3⋊C4C2311yescharacteristic
145C2×Dic3⋊C4C2311yescharacteristic
146C2×Dic3⋊C4C2313yes—
147C2×Dic3⋊C4C2313yes—
148C2×Dic3⋊C4C2313yes—
149C2×Dic3⋊C4C2313yes—
150C2×Dic3⋊C4C2313yes—
151C2×Dic3⋊C4C2316yes—
152C2×Dic3⋊C4C2313yes—
153C2×Dic3⋊C4C2316yes—
154C2×Dic3⋊C4C2316yes—
155C2×Dic3⋊C4C2313yes—
156C2×Dic3⋊C4C2313yes—
157C2×C4×Dic3C2313yes—
158C2×C4×Dic3C2313yes—
159C2×C4×Dic3C2313yes—
160C2×C4×Dic3C2313yes—
161C2×C4×Dic3C2316yes—
162C2×C4×Dic3C2316yes—
163C2×C4×Dic3C2313yes—
164#897C23124yes—
165#896C23124yes—
166#896C23148yes—
167#896C2318yes—
168#892C23124yes—
169#892C23124yes—
170D3×C4⋊C4C23124yes—
171#890C23124yes—
172#890C23124yes—
173#889C23148yes—
174#889C23124yes—
175#889C23148yes—
176#889C23124yes—
177#888C23124yes—
178#888C23124yes—
179#888C23148yes—
180#888C23124yes—
181#888C23124yes—
182#888C23124yes—
183#887C23124yes—
184#887C23148yes—
185#887C23148yes—
186#887C23124yes—
187#887C23124yes—
188#872C23124yes—
189#872C23124yes—
190C42×D3C23124yes—
191#870C23124yes—
192#870C23124yes—
193#869C23124yes—
194C4×Dic6C23124yes—
195C4×Dic6C23124yes—
196C4×Dic6C23124yes—
197C4×Dic6C23124yes—
198C4×Dic6C23124yes—
199C4×Dic6C23124yes—
200C23×Q8—31no—
201Q82—348no—
202Q82—316no—
203#557—348no—
204#557—348no—
205#557—348no—
206#557—316no—
207#557—316no—
208#557C2×D3116yescomplemented
209#544—348no—
210#544—348no—
211#533—348no—
212#533—348no—
213C2×C4⋊Q8—33no—
214C2×C4⋊Q8—36no—
215C2×C4⋊Q8—33no—
216C2×C4⋊Q8—33no—
217C2×C4⋊Q8—33no—
218C2×C4⋊Q8—36no—
219C2×C4⋊Q8—33no—
220C2×C4⋊Q8—33no—
221C2×C4⋊Q8—33no—
222C2×C4⋊Q8C2×D313yes—
223C2×#125—33no—
224C2×#125—33no—
225C2×#125—36no—
226C2×#125—36no—
227C2×#125—33no—
228C2×#125—33no—
229C2×#125—33no—
230C2×#125—33no—
231C2×#125C2×D313yes—
232C2×#125C2×D313yes—
233C2×C22⋊Q8—33no—
234C2×C22⋊Q8—33no—
235C2×C22⋊Q8—31no—
236C2×C22⋊Q8—36no—
237C2×C22⋊Q8—33no—
238#519—316no—
239#519—316no—
240C2×C4×Q8—31no—
241C2×C4×Q8—31no—
242C2×C4×Q8—31no—
243C2×C4×Q8—316no—
244C2×C4×Q8—33no—
245C2×C4×Q8—33no—
246C2×C4×Q8—33no—
247C2×C4×Q8—36no—
248C2×C4×Q8—36no—
249C2×C4×Q8—33no—
250C2×C4×Q8—33no—
251C2×C4×Q8—33no—
252C2×C4×Q8—33no—
253C2×C4×Q8—33no—
254C2×C4×Q8—33no—
255C2×C4×Q8C2×D311yescharacteristic
256C2×C4×Q8C2×D311yescharacteristic
257C2×C4×Q8C2×D311yescharacteristic
258C2×C4×Q8C2×D313yes—
259C2×#117—33no—
260C2×#117—33no—
261C2×#117—33no—
262C2×#117—33no—
263C22×C4⋊C4—33no—
264C22×C42—33no—
265C23×D3C2411yescharacteristic
266C2×C3×Q8—46no—
267C2×C3×Q8C2×Q818yes—
268C2×C3×Q8C24112yes—
269C2×C3×Q8C2414yes—
270C22×C3×C4C2411yescharacteristic
271C22×C3×C4C2413yes—
272C22×C3×C4C2413yes—
273C22×C3×C4C2413yes—
274C22×C3×C4C2411yescharacteristic
275C22×C3×C4C2411yescharacteristic
276C22×C3×C4C2413yes—
277C22×Dic3C2411yescharacteristic
278C22×Dic3C2413yes—
279C22×Dic3C2411yescharacteristic
280C22×Dic3C2413yes—
281C22×Dic3C2413yes—
282C22×Dic3C2413yes—
283C22×Dic3C2411yescharacteristic
284D3×Q8C2×Q8164yescomplemented
285C2×C4×D3—24no—
286C2×C4×D3—46no—
287C2×C4×D3C2×Q8124yes—
288C2×C4×D3C2414yes—
289C2×C4×D3C24112yes—
290C2×C4×D3C24112yes—
291C2×Dic6—24no—
292C2×Dic6—212no—
293C2×Dic6—46no—
294C2×Dic6—412no—
295C2×Dic6C2×Q8124yes—
296C2×Dic6C2414yes—
297C2×Dic6C24112yes—
298C2×Dic6C24112yes—
299C2×Dic6C24124yes—
300C2×Dic6C24112yes—
301C3×C4⋊C4C24112yes—
302C3×C4⋊C4C24112yes—
303C3×C4⋊C4C24124yes—
304C3×C4⋊C4C24112yes—
305C3×C4⋊C4C24112yes—
306C3×C4⋊C4C24112yes—
307C3×C4⋊C4C2414yes—
308C3×C42C24112yes—
309C3×C42C24112yes—
310C3×C42C24112yes—
311(C2×D3)⋊C4C2414yes—
312(C2×D3)⋊C4C2414yes—
313(C2×D3)⋊C4C24112yes—
314(C2×D3)⋊C4C24112yes—
315C4⋊Dic3C24112yes—
316C4⋊Dic3C24112yes—
317C4⋊Dic3C24112yes—
318C4⋊Dic3C24112yes—
319C4⋊Dic3C24112yes—
320C4⋊Dic3C24112yes—
321Dic3⋊C4C2414yes—
322Dic3⋊C4C2414yes—
323Dic3⋊C4C24112yes—
324Dic3⋊C4C24112yes—
325Dic3⋊C4C24112yes—
326Dic3⋊C4C24112yes—
327Dic3⋊C4C24112yes—
328Dic3⋊C4C24124yes—
329Dic3⋊C4C24112yes—
330Dic3⋊C4C24124yes—
331Dic3⋊C4C24124yes—
332Dic3⋊C4C24112yes—
333Dic3⋊C4C24112yes—
334C4×Dic3C24112yes—
335C4×Dic3C24112yes—
336C4×Dic3C24112yes—
337C4×Dic3C24112yes—
338C4×Dic3C24124yes—
339C4×Dic3C24124yes—
340C4×Dic3C24112yes—
341C22×Q8—316no—
342C22×Q8—38no—
343C22×Q8—33no—
344C22×Q8—33no—
345C22×Q8—31no—
346C22×Q8—33no—
347C22×Q8—36no—
348C22×Q8C22×D313yes—
349C22×Q8C22×D311yescharacteristic
350C23×C4—33no—
351C23×C4—31no—
352C23×C4—33no—
353C4⋊Q8—324no—
354C4⋊Q8—348no—
355C4⋊Q8—324no—
356C4⋊Q8—324no—
357C4⋊Q8—324no—
358C4⋊Q8—348no—
359C4⋊Q8—324no—
360C4⋊Q8—324no—
361C4⋊Q8—324no—
362C4⋊Q8C22×D3124yes—
363#125—324no—
364#125—324no—
365#125—348no—
366#125—348no—
367#125—324no—
368#125—324no—
369#125—324no—
370#125—324no—
371#125C22×D3124yes—
372#125C22×D3124yes—
373C22⋊Q8—324no—
374C22⋊Q8—324no—
375C22⋊Q8—38no—
376C22⋊Q8—348no—
377C22⋊Q8—324no—
378C4×Q8—38no—
379C4×Q8—38no—
380C4×Q8—38no—
381C4×Q8—324no—
382C4×Q8—324no—
383C4×Q8—324no—
384C4×Q8—348no—
385C4×Q8—348no—
386C4×Q8—324no—
387C4×Q8—324no—
388C4×Q8—324no—
389C4×Q8—324no—
390C4×Q8—324no—
391C4×Q8—324no—
392C4×Q8C22×D318yes—
393C4×Q8C22×D318yes—
394C4×Q8C22×D318yes—
395C4×Q8C22×D3124yes—
396#117—324no—
397#117—324no—
398#117—324no—
399#117—324no—
400C2×C4⋊C4—36no—
401C2×C4⋊C4—33no—
402C2×C4⋊C4—33no—
403C2×C4⋊C4—33no—
404C2×C4⋊C4—33no—
405C2×C4⋊C4—33no—
406C2×C4⋊C4—33no—
407C2×C4⋊C4—33no—
408C2×C4⋊C4—33no—
409C2×C4⋊C4—31no—
410C2×C4⋊C4—33no—
411C2×C4⋊C4—31no—
412C2×C4⋊C4—36no—
413C2×C4⋊C4—33no—
414C2×C4⋊C4—36no—
415C2×C4⋊C4—33no—
416C2×C4⋊C4—33no—
417C2×C4⋊C4—33no—
418C2×C4⋊C4—33no—
419C2×C4⋊C4—324no—
420C2×C4⋊C4C22×D313yes—
421C2×C4⋊C4C22×D313yes—
422C2×C4⋊C4C22×D313yes—
423C2×C4⋊C4C22×D313yes—
424C2×C4⋊C4C22×D316yes—
425C2×C4⋊C4C22×D311yescharacteristic
426C2×C4⋊C4C22×D313yes—
427C2×C22⋊C4—33no—
428C2×C22⋊C4—31no—
429C2×C22⋊C4—33no—
430C2×C22⋊C4—31no—
431C2×C42—36no—
432C2×C42—36no—
433C2×C42—33no—
434C2×C42—33no—
435C2×C42—33no—
436C2×C42—33no—
437C2×C42—33no—
438C2×C42—324no—
439C2×C42C22×D313yes—
440C2×C42C22×D313yes—
441C2×C42C22×D313yes—
442C23×C3C2511yescharacteristic
443C22×D3—22no—
444C22×D3—22no—
445C22×D3C22×Q814yes—
446C22×D3C2512yes—
447C3×Q8—412no—
448C3×Q8C22×Q8116yes—
449C2×C3×C4—26no—
450C2×C3×C4—22no—
451C2×C3×C4—22no—
452C2×C3×C4—26no—
453C2×C3×C4—26no—
454C2×C3×C4—22no—
455C2×C3×C4C22×Q8112yes—
456C2×C3×C4C2512yes—
457C2×C3×C4C2516yes—
458C2×C3×C4C2516yes—
459C2×C3×C4C2516yes—
460C2×C3×C4C2512yes—
461C2×C3×C4C2512yes—
462C2×C3×C4C2516yes—
463C2×Dic3—22no—
464C2×Dic3—26no—
465C2×Dic3—22no—
466C2×Dic3—26no—
467C2×Dic3—26no—
468C2×Dic3C22×Q8112yes—
469C2×Dic32−1+414yes—
470C2×Dic3C2512yes—
471C2×Dic3C2516yes—
472C2×Dic3C2512yes—
473C2×Dic3C2516yes—
474C2×Dic3C2516yes—
475C2×Dic3C2516yes—
476C2×Dic3C2512yes—
477C4×D3—28no—
478C4×D3—412no—
479C4×D3C22×Q8148yes—
480Dic6—28no—
481Dic6—224no—
482Dic6—412no—
483Dic6—424no—
484Dic6C22×Q8148yes—
485C24—31no—
486C2×Q8—364no—
487C2×Q8—324no—
488C2×Q8—312no—
489C2×Q8—312no—
490C2×Q8—34no—
491C2×Q8—312no—
492C2×Q8—324no—
493C2×Q8—46no—
494C2×Q8—612no—
495C2×Q8—64no—
496C2×Q8—126no—
497C2×Q8—1212no—
498C2×Q8D3×Q818yes—
499C2×Q8C23×D3112yes—
500C2×Q8C23×D314yes—
501C22×C4—33no—
502C22×C4—31no—
503C22×C4—324no—
504C22×C4—312no—
505C22×C4—31no—
506C22×C4—33no—
507C22×C4—31no—
508C22×C4—33no—
509C22×C4—33no—
510C22×C4—34no—
511C22×C4—312no—
512C22×C4—64no—
513C22×C4—126no—
514C22×C4C23×D311yescharacteristic
515C22×C4C23×D313yes—
516C22×C4C23×D313yes—
517C22×C4C23×D313yes—
518C22×C4C23×D311yescharacteristic
519C22×C4C23×D311yescharacteristic
520C22×C4C23×D313yes—
521C4⋊C4—324no—
522C4⋊C4—312no—
523C4⋊C4—312no—
524C4⋊C4—312no—
525C4⋊C4—312no—
526C4⋊C4—312no—
527C4⋊C4—312no—
528C4⋊C4—312no—
529C4⋊C4—312no—
530C4⋊C4—34no—
531C4⋊C4—312no—
532C4⋊C4—34no—
533C4⋊C4—324no—
534C4⋊C4—312no—
535C4⋊C4—324no—
536C4⋊C4—312no—
537C4⋊C4—312no—
538C4⋊C4—312no—
539C4⋊C4—312no—
540C4⋊C4C23×D3112yes—
541C4⋊C4C23×D3112yes—
542C4⋊C4C23×D3112yes—
543C4⋊C4C23×D3112yes—
544C4⋊C4C23×D3124yes—
545C4⋊C4C23×D314yes—
546C4⋊C4C23×D3112yes—
547C22⋊C4—312no—
548C22⋊C4—34no—
549C22⋊C4—312no—
550C22⋊C4—34no—
551C42—312no—
552C42—312no—
553C42—312no—
554C42—324no—
555C42—324no—
556C42—312no—
557C42—312no—
558C42C23×D3112yes—
559C42C23×D3112yes—
560C42C23×D3112yes—
561C22×C3C23×Q812yes—
562C22×C3C2×2−1+412yes—
563C22×C3#58512yes—
564C22×C3C2611yescharacteristic
565C2×D3—22no—
566C2×D3—22no—
567C2×D3—28no—
568C2×D3C23×Q814yes—
569C3×C4—26no—
570C3×C4—22no—
571C3×C4—22no—
572C3×C4—26no—
573C3×C4—26no—
574C3×C4—22no—
575C3×C4C23×Q8112yes—
576Dic3—22no—
577Dic3—26no—
578Dic3—22no—
579Dic3—26no—
580Dic3—26no—
581Dic3C23×Q8112yes—
582Dic3C2×2−1+414yes—
583C23—34no—
584C23—32no—
585C23—62no—
586C23—62no—
587C23C24×D311yescharacteristic
588Q8—348no—
589Q8—412no—
590Q8—624no—
591Q8—68no—
592Q8—1212no—
593Q8—1224no—
594Q8C2×D3×Q8116yes—
595C2×C4—26no—
596C2×C4—22no—
597C2×C4—26no—
598C2×C4—22no—
599C2×C4—26no—
600C2×C4—22no—
601C2×C4—312no—
602C2×C4—34no—
603C2×C4—36no—
604C2×C4—32no—
605C2×C4—348no—
606C2×C4—32no—
607C2×C4—36no—
608C2×C4—32no—
609C2×C4—36no—
610C2×C4—36no—
611C2×C4—68no—
612C2×C4—66no—
613C2×C4—62no—
614C2×C4—66no—
615C2×C4—62no—
616C2×C4—66no—
617C2×C4—1212no—
618C2×C4C2×D3×Q8112yes—
619C2×C4C24×D312yes—
620C2×C4C24×D316yes—
621C2×C4C24×D316yes—
622C2×C4C24×D316yes—
623C2×C4C24×D312yes—
624C2×C4C24×D312yes—
625C2×C4C24×D316yes—
626C2×C3#350214yescomplemented
627C2×C3C24×Q811yescharacteristic
628C2×C3C22×2−1+411yescharacteristic
629C2×C3C2×#58511yescharacteristic
630D3—24no—
631C22—34no—
632C22—62no—
633C22—62no—
634C22—68no—
635C22C22×D3×Q812yes—
636C22#596412yes—
637C22D3×2−1+412yes—
638C22C25×D311yescharacteristic
639C4—26no—
640C4—22no—
641C4—26no—
642C4—22no—
643C4—26no—
644C4—22no—
645C4—312no—
646C4—34no—
647C4—66no—
648C4—62no—
649C4—66no—
650C4—62no—
651C4—66no—
652C4C22×D3×Q8112yes—
653C3C2×#350211yescharacteristic, complemented, Sylow
654C2—64no—
655C2#8703214yesdirect product factor
656C2C23×D3×Q811yescharacteristic
657C2C2×#596411yescharacteristic
658C2C2×D3×2−1+411yescharacteristic
subgroupG/H
centerC23C24×D3
commutator, cosocleC22×C3C26
FrattiniC22C25×D3
FittingC2×C3×#557C2
socleC23×C3C25
prime radicalC23×D3C24
hypercenterC2×#557D3
hypocenterC3C2×#3502
LCSG ▷ C22×C3 ▷ C3
UCSC1 ◁ C23 ◁ C2×#557

Complements

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

NH ≅ G/Ntype
1. C2×C3×#557C2semidirect
2. #87032C2direct (N × H)
4. C2×#5722C2semidirect
6. C2×#5685C2semidirect
7. C2×#5685C2semidirect
13. C2×Q8×Dic6C2semidirect
14. C2×#5569C2semidirect
15. C2×#5569C2semidirect
16. C2×#5567C2semidirect
19. C3×#557C22semidirect
34. #5722C22semidirect
37. #5685C22semidirect
38. #5685C22semidirect
43. #5569C22semidirect
44. #5569C22semidirect
45. #5567C22semidirect
46. Q8×Dic6C22semidirect
91. C2×#557D3semidirect
101. C2×D3×Q8Q8semidirect
208. #557C2×D3semidirect
284. D3×Q8C2×Q8semidirect
626. C2×C3#3502semidirect
653. C3C2×#3502semidirect
655. C2#87032direct (N × H)

Maximal subgroups

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

subgroupindex
C2×C3×#5572
#870322
C2×#57292
C2×#57222
C2×#56892
C2×#56852
C2×#56882
C2×#55782
C2×#55722
C2×C4×D3×Q82
C2×Q8×Dic62
C2×#55692
C2×#55672
C2×#35023