Jump to: navigation , search. This article is about a particular group , i. View specific information such as linear representation theory, subgroup structure about this group View a complete list of particular groups this is a very huge list! Category : Particular groups. Navigation menu Personal tools Log in. Namespaces Page Discussion. Central product of D 4 and D 8. Central product of D 4 and SD Central product of Q 8 and M 4 2.
Central product of Q 8 and D 8. Central product of D 4 and C Central product of C 8 and M 4 2. The semidirect product of C 16 and C 2 2 acting faithfully. The semidirect product of D 4 and Q 8 acting through Inn D 4. The semidirect product of Q 8 and Q 8 acting through Inn Q 8. SD Direct product of D 4 and D 4.
Direct product of C 8 and D 4. Direct product of C 4 and D 8. Direct product of D 4 and Q 8. Direct product of C 4 and SD Direct product of C 2 2 and D 8. Direct product of C 2 3 and D 4. Direct product of C 4 and M 4 2. Direct product of C 2 and M 5 2. Direct product of C 2 2 and SD Direct product of C 2 2 and M 4 2. Direct product of Q 8 and Q 8. Direct product of C 8 and Q 8.
Direct product of C 4 and Q Direct product of C 2 3 and Q 8. Direct product of C 2 2 and Q Direct product of C 2 and C 4. Direct product of C 2 and C 8. Direct product of C 2 and C 2 2. Direct product of C 2 and C 2. Direct product of C 2 and C 4 2. Direct product of C 11 and S 3. Direct product of C 3 and D The semidirect product of C 17 and C 4 acting faithfully.
Direct product of C 7 and D 5. Direct product of C 5 and D 7. Direct product of C 3 and S 4. Direct product of S 3 and A 4. Direct product of C 6 and A 4. Direct product of C 12 and S 3. Direct product of S 3 and Dic 3. Direct product of C 3 and Dic 6. Direct product of C 6 and Dic 3. Direct product of C 4 and D 9.
Direct product of C 9 and D 4. Direct product of C 2 2 and D 9. Direct product of C 3 2 and D 4. Direct product of C 9 and Q 8. Direct product of C 2 and Dic 9. Direct product of C 3 2 and Q 8. Direct product of C 2 , S 3 and S 3. Direct product of C 2 and C 3. The semidirect product of C 5 2 and C 3 acting faithfully. The semidirect product of C 13 and C 6 acting faithfully. Direct product of C 13 and S 3. The semidirect product of C 2 4 and C 5 acting faithfully. The semidirect product of D 4 and D 5 acting through Inn D 4.
The semidirect product of Q 8 and D 5 acting through Inn Q 8. Direct product of D 4 and D 5. Direct product of C 4 and F 5. Direct product of C 2 2 and F 5. Direct product of C 8 and D 5. Direct product of C 5 and D 8. Direct product of Q 8 and D 5. Direct product of C 10 and D 4. Direct product of C 5 and SD Direct product of C 2 3 and D 5. Direct product of C 5 and M 4 2. Sign up using Facebook. Sign up using Email and Password. Post as a guest Name. Email Required, but never shown.
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Group Theory: Essays for Philip Hall. London: Academic Press, Laue, R. Schriften 9 , Lomont, J.
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