Finite Group Databasebeta

← #44535248

Subgroups — #44535248

Order 31347.

578 conjugacy classes of subgroups.

The subgroup lattice has 578 nodes — too large to display as a diagram.

Conjugacy classes of subgroups

#subgroupG/Hclass sizemultiplicitynormal?properties
1#23782845C311yesmaximal, characteristic, complemented
2#23782838C311yesmaximal, characteristic, complemented
3#23782838C311yesmaximal, characteristic, complemented
4#23782837C311yesmaximal, characteristic, complemented
5#23782837C311yesmaximal, characteristic, complemented
6#23782837C311yesmaximal, characteristic, complemented
7#23782837C311yesmaximal, characteristic, complemented
8#23782837C311yesmaximal, characteristic, complemented
9#23782837C311yesmaximal, characteristic, complemented
10#23782834C311yesmaximal, characteristic, complemented
11#23782834C311yesmaximal, characteristic, complemented
12#23782834C311yesmaximal, characteristic, complemented
13#23782829C311yesmaximal, characteristic, complemented
14#23782829C311yesmaximal, characteristic, complemented
15#23782829C311yesmaximal, characteristic, complemented
16#23782829C311yesmaximal, characteristic, complemented
17#23782829C311yesmaximal, characteristic, complemented
18#23782829C311yesmaximal, characteristic, complemented
19#23782824C311yesmaximal, characteristic, complemented
20#23782824C311yesmaximal, characteristic, complemented
21#23782824C311yesmaximal, characteristic, complemented
22#23782823C311yesmaximal, characteristic, complemented
23#23782823C311yesmaximal, characteristic, complemented
24#23782823C311yesmaximal, characteristic, complemented
25#23782822C311yesmaximal, characteristic, complemented
26#23782820C311yesmaximal, characteristic, complemented
27#23782819C311yesmaximal, characteristic, complemented
28#23782818C311yesmaximal, characteristic, complemented
29#23782818C311yesmaximal, characteristic, complemented
30#23782817C311yesmaximal, characteristic, complemented
31#23782817C311yesmaximal, characteristic, complemented
32#23782816C311yesmaximal, characteristic, complemented
33#23782815C311yesmaximal, characteristic, complemented
34#23782812C311yesmaximal, characteristic, complemented
35#23782812C311yesmaximal, characteristic, complemented
36#23782812C311yesmaximal, characteristic, complemented
37#23782806C311yesmaximal, characteristic
38#23782800C311yesmaximal, characteristic
39#23782800C311yesmaximal, characteristic
40C43×C9⋊H(3,𝔽3)C311yesmaximal, characteristic
41C3×#11923958C3211yescharacteristic
42C3×#11923958C3211yescharacteristic
43C3×#11923958C3211yescharacteristic
44C3×#11923958C3211yescharacteristic
45C3×#11923958C3211yescharacteristic
46C3×#11923958C3211yescharacteristic
47C3×#11923958C3211yescharacteristic
48C3×#11923958C3211yescharacteristic
49C32×C43⋊C9C3211yescharacteristic
50C32×C43⋊C9C3211yescharacteristic
51C32×C43⋊C9C3211yescharacteristic
52#16812500C3211yescharacteristic
53#16812500C3211yescharacteristic
54#16812500C3211yescharacteristic
55#16812500C3211yescharacteristic
56#16812500C3211yescharacteristic
57#16812500C3211yescharacteristic
58#16812500C3211yescharacteristic
59#16812500C3211yescharacteristic
60#16812500C3211yescharacteristic
61#16812499C3211yescharacteristic
62#16812499C3211yescharacteristic
63#16812499C3211yescharacteristic
64#16812499C3211yescharacteristic
65#16812499C3211yescharacteristic
66#16812499C3211yescharacteristic
67#16812499C3211yescharacteristic
68#16812499C3211yescharacteristic
69#16812499C3211yescharacteristic
70(C43⋊C9)⋊C9C3211yescharacteristic
71(C43⋊C9)⋊C9C3211yescharacteristic
72(C43⋊C9)⋊C9C3211yescharacteristic
73(C43⋊C9)⋊C9C3211yescharacteristic
74(C43⋊C9)⋊C9C3211yescharacteristic
75(C43⋊C9)⋊C9C3211yescharacteristic
76(C43⋊C9)⋊C9C3211yescharacteristic
77(C43⋊C9)⋊C9C3211yescharacteristic
78(C43⋊C9)⋊C9C3211yescharacteristic
79(C43⋊C9)⋊C9C3211yescharacteristic
80(C43⋊C9)⋊C9C3211yescharacteristic
81(C43⋊C9)⋊C9C3211yescharacteristic
82(C43⋊C9)⋊C9C3211yescharacteristic
83(C43⋊C9)⋊C9C3211yescharacteristic
84(C43⋊C9)⋊C9C3211yescharacteristic
85(C43⋊C9)⋊C9C3211yescharacteristic
86(C43⋊C9)⋊C9C3211yescharacteristic
87(C43⋊C9)⋊C9C3211yescharacteristic
88(C43⋊C9)⋊C9C3211yescharacteristic
89(C43⋊C9)⋊C9C3211yescharacteristic
90(C43⋊C9)⋊C9C3211yescharacteristic
91(C43⋊C9)⋊C9C3211yescharacteristic
92(C43⋊C9)⋊C9C3211yescharacteristic
93(C43⋊C9)⋊C9C3211yescharacteristic
94(C43⋊C9)⋊C9C3211yescharacteristic
95(C43⋊C9)⋊C9C3211yescharacteristic
96(C43⋊C9)⋊C9C3211yescharacteristic
97(C43⋊C9)⋊C9C3211yescharacteristic
98(C43⋊C9)⋊C9C3211yescharacteristic
99(C43⋊C9)⋊C9C3211yescharacteristic
100(C43⋊C9)⋊C9C3211yescharacteristic
101(C43⋊C9)⋊C9C3211yescharacteristic
102(C43⋊C9)⋊C9C3211yescharacteristic
103(C43⋊C9)⋊C9C3211yescharacteristic
104(C43⋊C9)⋊C9C3211yescharacteristic
105(C43⋊C9)⋊C9C3211yescharacteristic
106(C43⋊C9)⋊C9C3211yescharacteristic
107(C43⋊C9)⋊C9C3211yescharacteristic
108(C43⋊C9)⋊C9C3211yescharacteristic
109(C43⋊C9)⋊C9C3211yescharacteristic
110(C43⋊C9)⋊C9C3211yescharacteristic
111(C43⋊C9)⋊C9C3211yescharacteristic
112(C43⋊C9)⋊C9C3211yescharacteristic
113(C43⋊C9)⋊C9C3211yescharacteristic
114(C43⋊C9)⋊C9C3211yescharacteristic
115(C43⋊C9)⋊C9C3211yescharacteristic
116(C43⋊C9)⋊C9C3211yescharacteristic
117(C43⋊C9)⋊C9C3211yescharacteristic
118(C43⋊C9)⋊C9C3211yescharacteristic
119(C43⋊C9)⋊C9C3211yescharacteristic
120(C43⋊C9)⋊C9C3211yescharacteristic
121(C43⋊C9)⋊C9C3211yescharacteristic
122(C43⋊C9)⋊C9C3211yescharacteristic
123(C43⋊C9)⋊C9C3211yescharacteristic
124(C43⋊C9)⋊C9C3211yescharacteristic
125(C43⋊C9)⋊C9C3211yescharacteristic
126(C43⋊C9)⋊C9C3211yescharacteristic
127C32⋊(C43⋊C9)C3211yescharacteristic
128C32⋊(C43⋊C9)C3211yescharacteristic
129C32⋊(C43⋊C9)C3211yescharacteristic
130C32⋊(C43⋊C9)C3211yescharacteristic
131C32⋊(C43⋊C9)C3211yescharacteristic
132C32⋊(C43⋊C9)C3211yescharacteristic
133C32⋊(C43⋊C9)C3211yescharacteristic
134C32⋊(C43⋊C9)C3211yescharacteristic
135C32⋊(C43⋊C9)C3211yescharacteristic
136C32⋊(C43⋊C9)C3211yescharacteristic
137C32⋊(C43⋊C9)C3211yescharacteristic
138C32⋊(C43⋊C9)C3211yescharacteristic
139C32⋊(C43⋊C9)C3211yescharacteristic
140C32⋊(C43⋊C9)C3211yescharacteristic
141C32⋊(C43⋊C9)C3211yescharacteristic
142C32⋊(C43⋊C9)C3211yescharacteristic
143C32⋊(C43⋊C9)C3211yescharacteristic
144C32⋊(C43⋊C9)C3211yescharacteristic
145C32⋊(C43⋊C9)C3211yescharacteristic
146C32⋊(C43⋊C9)C3211yescharacteristic
147C32⋊(C43⋊C9)C3211yescharacteristic
148C32⋊(C43⋊C9)C3211yescharacteristic
149C32⋊(C43⋊C9)C3211yescharacteristic
150C32⋊(C43⋊C9)C3211yescharacteristic
151C32⋊(C43⋊C9)C3211yescharacteristic
152C9×C43⋊C9C3211yescharacteristic
153C9×C43⋊C9C3211yescharacteristic
154C9×C43⋊C9C3211yescharacteristic
155C9×C43⋊C9C3211yescharacteristic
156C9×C43⋊C9C3211yescharacteristic
157C9×C43⋊C9C3211yescharacteristic
158C3×3−1+2×C43C3211yescharacteristic
159C3×3−1+2×C43C3211yescharacteristic
160C3×3−1+2×C43C3211yescharacteristic
161C3×H(3,𝔽3)×C43C3211yescharacteristic
162C32×C9×C43C3211yescharacteristic
163C43×C32⋊C9C3211yescharacteristic
164C43×C32⋊C9C3211yescharacteristic
165C43×C32⋊C9C3211yescharacteristic
166C43×C32⋊C9C3211yescharacteristic
167C43×C32⋊C9C3211yescharacteristic
168C43×C32⋊C9C3211yescharacteristic
169C43×C32⋊C9C3211yescharacteristic
170C43×C32⋊C9C3211yescharacteristic
171#11923958—91no—
172#11923958—91no—
173#11923958—91no—
174#11923958—91no—
175#11923958—91no—
176#11923958—91no—
177#11923958—91no—
178#11923958—91no—
179C3×C43⋊C9—91no—
180C3×C43⋊C9—91no—
181C3×C43⋊C9—91no—
182C3×C43⋊C9C3311yescharacteristic
183C3×C43⋊C9C3311yescharacteristic
184C3×C43⋊C9C3311yescharacteristic
185C3×C43⋊C9C3311yescharacteristic
186C3×C43⋊C9C3311yescharacteristic
187C3×C43⋊C9C3311yescharacteristic
188C3×C43⋊C9C3311yescharacteristic
189C3×C43⋊C9C3311yescharacteristic
190C3×C43⋊C9C3311yescharacteristic
191C3×C43⋊C9C3311yescharacteristic
192C3×C43⋊C9C3311yescharacteristic
193C3×C43⋊C9C3311yescharacteristic
194C3×C43⋊C9C3311yescharacteristic
195C3×C43⋊C9C3311yescharacteristic
196C3×C43⋊C9C3311yescharacteristic
197C3×C43⋊C9C3311yescharacteristic
198C3×C43⋊C9C3311yescharacteristic
199C3×C43⋊C9C3311yescharacteristic
200C3×C43⋊C9C3311yescharacteristic
201C3×C43⋊C9C3311yescharacteristic
202C3×C43⋊C9C3311yescharacteristic
203C3×C43⋊C9C3311yescharacteristic
204C3×C43⋊C9C3311yescharacteristic
205C3×C43⋊C9C3311yescharacteristic
206C3×C43⋊C9C3311yescharacteristic
207C3×C43⋊C9C3311yescharacteristic
208C3×C43⋊C9C3311yescharacteristic
209C33×C43C3311yescharacteristic
210C33×C43C3311yescharacteristic
211C33×C43C3311yescharacteristic
212C33×C43C3311yescharacteristic
2133−1+2×C43—91no—
2143−1+2×C43—91no—
2153−1+2×C43—91no—
216H(3,𝔽3)×C43—91no—
217C3×C9×C43—91no—
218C3×C9×C43C3311yescharacteristic
219C3×C9×C43C3311yescharacteristic
220C3×C9×C43C3311yescharacteristic
221C3×C9×C43C3311yescharacteristic
222C3×C9×C43C3311yescharacteristic
223C3×C9×C43C3311yescharacteristic
224C3×C9×C43C3311yescharacteristic
225C3×C9×C43C3311yescharacteristic
226C3×C9×C43C3311yescharacteristic
227#10624914—431nomaximal, Sylow
228C32×C43—31no—
229C32×C43—31no—
230C32×C43—31no—
231C32×C43—31no—
232C32×C43—31no—
233C32×C43—31no—
234C32×C43—31no—
235C32×C43—31no—
236C32×C43—31no—
237C32×C43—31no—
238C32×C43—31no—
239C32×C43—31no—
240C32×C43—31no—
241C32×C43—31no—
242C32×C43—31no—
243C32×C43—31no—
244C32×C43C3411yescharacteristic
245C9×C43—31no—
246C9×C43—31no—
247C9×C43—31no—
248C9×C43—31no—
249C9×C43—31no—
250C9×C43—31no—
251C9×C43—31no—
252C9×C43—31no—
253C9×C43—31no—
254C43⋊C9—31no—
255C43⋊C9—31no—
256C43⋊C9—31no—
257C43⋊C9—31no—
258C43⋊C9—31no—
259C43⋊C9—31no—
260C43⋊C9—31no—
261C43⋊C9—31no—
262C43⋊C9—31no—
263C43⋊C9—31no—
264C43⋊C9—31no—
265C43⋊C9—31no—
266C43⋊C9—31no—
267C43⋊C9—31no—
268C43⋊C9—31no—
269C43⋊C9—31no—
270C43⋊C9—31no—
271C43⋊C9—31no—
272C43⋊C9—31no—
273C43⋊C9—31no—
274C43⋊C9—31no—
275C43⋊C9—31no—
276C43⋊C9—31no—
277C43⋊C9—31no—
278C43⋊C9—31no—
279C43⋊C9—31no—
280C43⋊C9—31no—
281#6900—431no—
282#6899—431no—
283#6899—431no—
284#6899—431no—
285#6899—431no—
286#6899—431no—
287#6899—431no—
288#6899—431no—
289#6899—431no—
290#6898—431no—
291#6898—431no—
292#6898—431no—
293#6897—431no—
294#6897—431no—
295#6897—431no—
296#6897—431no—
297#6897—431no—
298#6897—431no—
299#6896—431no—
300#6896—431no—
301#6896—431no—
302#6896—431no—
303#6896—431no—
304#6896—431no—
305#6895—431no—
306#6895—431no—
307#6895—431no—
308#6894—431no—
309#6894—431no—
310#6894—431no—
311#6894—431no—
312#6894—431no—
313#6894—431no—
314#6894—431no—
315#6894—431no—
316#6894—431no—
317#6893—431no—
318C9⋊H(3,𝔽3)—431no—
319C9⋊H(3,𝔽3)—431no—
320C9⋊H(3,𝔽3)C43⋊C311yescharacteristic
321C3×C43—91no—
322C3×C43—91no—
323C3×C43—91no—
324C3×C43—91no—
325C3×C433−1+411yescharacteristic
326C3×C433−1+411yescharacteristic
327C3×C433−1+411yescharacteristic
328C3×C433−1+411yescharacteristic
329C3×3−1+2—431no—
330C3×3−1+2—431no—
331C3×3−1+2—431no—
332C3×3−1+2—431no—
333C3×3−1+2—431no—
334C3×3−1+2—431no—
335C3×3−1+2—431no—
336C3×3−1+2—431no—
337C3×3−1+2C3×C43⋊C311yescharacteristic
338C3×3−1+2C3×C43⋊C311yescharacteristic
339C3×3−1+2C3×C43⋊C311yescharacteristic
340C3×H(3,𝔽3)C3×C43⋊C311yescharacteristic
341C32×C9—431no—
342C32×C9—431no—
343C32×C9—431no—
344C32×C9C3×C43⋊C311yescharacteristic
345C9⋊C9—431no—
346C9⋊C9—431no—
347C9⋊C9—431no—
348C9⋊C9—431no—
349C9⋊C9—431no—
350C9⋊C9—431no—
351C9⋊C9—431no—
352C9⋊C9—431no—
353C9⋊C9—431no—
354C9⋊C9—431no—
355C9⋊C9—431no—
356C9⋊C9—431no—
357C9⋊C9—431no—
358C9⋊C9—431no—
359C9⋊C9—431no—
360C9⋊C9—431no—
361C9⋊C9—431no—
362C9⋊C9—431no—
363C9⋊C9—431no—
364C9⋊C9—431no—
365C9⋊C9—431no—
366C9⋊C9—431no—
367C9⋊C9—431no—
368C9⋊C9—431no—
369C9⋊C9—431no—
370C9⋊C9—431no—
371C9⋊C9—431no—
372C9⋊C9—431no—
373C9⋊C9—431no—
374C9⋊C9—431no—
375C9⋊C9—431no—
376C9⋊C9—431no—
377C9⋊C9—431no—
378C9⋊C9—431no—
379C9⋊C9—431no—
380C9⋊C9—431no—
381C9⋊C9—431no—
382C9⋊C9—431no—
383C9⋊C9—431no—
384C9⋊C9—431no—
385C9⋊C9—431no—
386C9⋊C9—431no—
387C9⋊C9—431no—
388C9⋊C9—431no—
389C9⋊C9—431no—
390C9⋊C9—431no—
391C9⋊C9—431no—
392C9⋊C9—431no—
393C9⋊C9—431no—
394C9⋊C9—431no—
395C9⋊C9—431no—
396C9⋊C9—431no—
397C9⋊C9—431no—
398C9⋊C9—431no—
399C9⋊C9—431no—
400C9⋊C9—431no—
401C9⋊C9—431no—
402C9⋊C9—431no—
403C9⋊C9—431no—
404C9⋊C9—431no—
405C9⋊C9—431no—
406C9⋊C9—431no—
407C9⋊C9—431no—
408C9⋊C9—431no—
409C9⋊C9—431no—
410C9⋊C9—431no—
411C9⋊C9—431no—
412C9⋊C9—431no—
413C9⋊C9—431no—
414C9⋊C9—431no—
415C9⋊C9—431no—
416C9⋊C9—431no—
417C9⋊C9—431no—
418C9⋊C9—431no—
419C9⋊C9—431no—
420C32⋊C9—431no—
421C32⋊C9—431no—
422C32⋊C9—431no—
423C32⋊C9—431no—
424C32⋊C9—431no—
425C32⋊C9—431no—
426C32⋊C9—431no—
427C32⋊C9—431no—
428C32⋊C9—431no—
429C32⋊C9—431no—
430C32⋊C9—431no—
431C32⋊C9—431no—
432C32⋊C9—431no—
433C32⋊C9—431no—
434C32⋊C9—431no—
435C32⋊C9—431no—
436C32⋊C9—431no—
437C32⋊C9—431no—
438C32⋊C9—431no—
439C32⋊C9—431no—
440C32⋊C9—431no—
441C32⋊C9—431no—
442C32⋊C9—431no—
443C32⋊C9—431no—
444C32⋊C9—431no—
445C32⋊C9C3×C43⋊C311yescharacteristic
446C32⋊C9C3×C43⋊C311yescharacteristic
447C32⋊C9C3×C43⋊C311yescharacteristic
448C32⋊C9C3×C43⋊C311yescharacteristic
449C32⋊C9C3×C43⋊C311yescharacteristic
450C32⋊C9C3×C43⋊C311yescharacteristic
451C32⋊C9C3×C43⋊C311yescharacteristic
452C32⋊C9C3×C43⋊C311yescharacteristic
453C92—431no—
454C92—431no—
455C92—431no—
456C92—431no—
457C92—431no—
458C92—431no—
459C43#1062491411yescharacteristic, complemented, Sylow
460C33C32×C43⋊C311yescharacteristic
461C33C32×C43⋊C311yescharacteristic
462C33C32×C43⋊C311yescharacteristic
463C33C32×C43⋊C311yescharacteristic
4643−1+2—91no—
4653−1+2—91no—
4663−1+2—91no—
4673−1+2—3871no—
4683−1+2—3871no—
4693−1+2—3871no—
4703−1+2—3871no—
4713−1+2—3871no—
4723−1+2—3871no—
4733−1+2—3871no—
4743−1+2—3871no—
475H(3,𝔽3)—91no—
476C3×C9—91no—
477C3×C9—431no—
478C3×C9—431no—
479C3×C9—431no—
480C3×C9—431no—
481C3×C9—431no—
482C3×C9—431no—
483C3×C9—431no—
484C3×C9—431no—
485C3×C9—431no—
486C3×C9—431no—
487C3×C9—431no—
488C3×C9—431no—
489C3×C9—431no—
490C3×C9—431no—
491C3×C9—431no—
492C3×C9—431no—
493C3×C9—431no—
494C3×C9—431no—
495C3×C9—431no—
496C3×C9—431no—
497C3×C9—431no—
498C3×C9—431no—
499C3×C9—431no—
500C3×C9—431no—
501C3×C9—431no—
502C3×C9—431no—
503C3×C9—431no—
504C3×C9—3871no—
505C3×C9—3871no—
506C3×C9—3871no—
507C3×C9C32×C43⋊C311yescharacteristic
508C3×C9C32×C43⋊C311yescharacteristic
509C3×C9C32×C43⋊C311yescharacteristic
510C3×C9C32×C43⋊C311yescharacteristic
511C3×C9C32×C43⋊C311yescharacteristic
512C3×C9C32×C43⋊C311yescharacteristic
513C3×C9C32×C43⋊C311yescharacteristic
514C3×C9C32×C43⋊C311yescharacteristic
515C3×C9C32×C43⋊C311yescharacteristic
516C32—31no—
517C32—31no—
518C32—31no—
519C32—31no—
520C32—31no—
521C32—31no—
522C32—31no—
523C32—31no—
524C32—31no—
525C32—31no—
526C32—31no—
527C32—31no—
528C32—31no—
529C32—31no—
530C32—31no—
531C32—31no—
532C32C33×C43⋊C311yescharacteristic
533C9—31no—
534C9—31no—
535C9—31no—
536C9—31no—
537C9—31no—
538C9—31no—
539C9—31no—
540C9—31no—
541C9—31no—
542C9—1291no—
543C9—1291no—
544C9—1291no—
545C9—1291no—
546C9—1291no—
547C9—1291no—
548C9—1291no—
549C9—1291no—
550C9—1291no—
551C9—1291no—
552C9—1291no—
553C9—1291no—
554C9—1291no—
555C9—1291no—
556C9—1291no—
557C9—1291no—
558C9—1291no—
559C9—1291no—
560C9—1291no—
561C9—1291no—
562C9—1291no—
563C9—1291no—
564C9—1291no—
565C9—1291no—
566C9—1291no—
567C9—1291no—
568C9—1291no—
569C3—91no—
570C3—91no—
571C3—91no—
572C3—91no—
573C3#2378292111yescharacteristic
574C3#2378292211yescharacteristic
575C3#2378292311yescharacteristic
576C3#2378292411yescharacteristic
subgroupG/H
center, FrattiniC32C33×C43⋊C3
commutator, socle, cosocleC32×C43C34
FittingC43×C9⋊H(3,𝔽3)C3
prime radicalC3×H(3,𝔽3)×C43C32
hypercenterC9⋊H(3,𝔽3)C43⋊C3
hypocenterC43#10624914
LCSG ▷ C32×C43 ▷ C43
UCSC1 ◁ C32 ◁ C9⋊H(3,𝔽3)

Complements

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

NH ≅ G/Ntype
1. #23782845C3semidirect
2. #23782838C3semidirect
3. #23782838C3semidirect
4. #23782837C3semidirect
5. #23782837C3semidirect
6. #23782837C3semidirect
7. #23782837C3semidirect
8. #23782837C3semidirect
9. #23782837C3semidirect
10. #23782834C3semidirect
11. #23782834C3semidirect
12. #23782834C3semidirect
13. #23782829C3semidirect
14. #23782829C3semidirect
15. #23782829C3semidirect
16. #23782829C3semidirect
17. #23782829C3semidirect
18. #23782829C3semidirect
19. #23782824C3semidirect
20. #23782824C3semidirect
21. #23782824C3semidirect
22. #23782823C3semidirect
23. #23782823C3semidirect
24. #23782823C3semidirect
25. #23782822C3semidirect
26. #23782820C3semidirect
27. #23782819C3semidirect
28. #23782818C3semidirect
29. #23782818C3semidirect
30. #23782817C3semidirect
31. #23782817C3semidirect
32. #23782816C3semidirect
33. #23782815C3semidirect
34. #23782812C3semidirect
35. #23782812C3semidirect
36. #23782812C3semidirect
459. C43#10624914semidirect

Maximal subgroups

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

subgroupindex
#237828453
#237828383
#237828373
#237828343
#237828293
#237828243
#237828233
#237828223
#237828203
#237828193
#237828183
#237828173
#237828163
#237828153
#237828123
#237828063
#237828003
C43×C9⋊H(3,𝔽3)3
#1062491443