Search results

Create the page "M(16,8,4)" on this wiki! See also the search results found.

• Generic classifications by p-group class
  Let <math>l,m,n,r \geq 2</math> be distinct. | <strong><math>rk_2(D) \leq 4</math> &nbsp;</strong>
  11 KB (1,772 words) - 12:15, 9 January 2024
• M(8,2,1)
  |title = M(8,2,1) - <math>k(C_4 \times C_2)</math> |image = M(4,2,1)quiver.png
  2 KB (187 words) - 12:33, 1 November 2018
• M(8,5,3)
  |title = M(8,5,3) - <math>k(A_4 \times C_2)</math> |image = M(8,5,3)quiver.png
  3 KB (344 words) - 22:07, 5 December 2018
• C7
  ...| 1 ||7 ||1 ||<math>1</math> || <math>C_7:C_6</math> || ||1 ||1 || [[Image:M(7,1,1)tree.png|45px]] ...|2 ||<math>C_2</math> || <math>C_2 \times C_3</math> || ||1 ||1 || [[Image:M(7,1,2)tree.png|45px]]
  4 KB (465 words) - 12:58, 22 November 2018
• Blocks with basic algebras of low dimension
  == Blocks with basic algebras of dimension at most 16 == ...ale in [[References#B|[BS23]]] gave a classification for dimensions 15 and 16, except for one unsettled case of a block with defect group <math>C_{13}</m
  4 KB (528 words) - 14:33, 13 December 2023
• M(8,5,7)
  |title = M(8,5,7) - <math>B_0(kJ_1)</math> |image = M(8,5,7)quiver.png
  3 KB (241 words) - 10:10, 5 June 2019
• (C2)^4
  == Blocks with defect group <math>(C_2)^4</math> == ...] || <math>k((C_2)^4)</math> || 1 ||16 ||1 ||<math>1</math> || <math>(C_2)^4:GL_4(2)</math> || ||1 ||1 ||
  4 KB (524 words) - 18:39, 9 December 2019
• C4xC4
  ...s C_4</math> is SmallGroup(96,195), which has isomorphism type <math>(C_2)^4:S_3</math>. |[[M(16,2,1)]] || <math>k(C_4 \times C_4)</math> || 1 ||16 ||1 ||<math>1</math> ||<math>(C_4 \times C_4):({\rm Aut}(C_4 \times C_4))</
  1 KB (167 words) - 08:13, 4 June 2019
• M(16,2,2)
  |title = M(16,2,2) - <math>k((C_4 \times C_4):C_3)</math> |image = M(4,2,3)quiver.png
  2 KB (237 words) - 10:57, 28 July 2019
• C4:C4
  |[[M(16,4,1)]] || <math>k(C_4:C_4)</math> || 1 ||10 (8,2) ||1 ||<math>1</math> || || ||1 ||1 ||
  955 bytes (142 words) - 17:05, 28 January 2019
• C3xC3
  ...ontain non-principal blocks. Some Picard groups calculated in [[References#M|[Mar]]]. |[[M(9,2,1)]] || <math>k(C_3 \times C_3)</math> || 1 ||9 ||1 ||<math>1</math> ||
  6 KB (781 words) - 10:45, 24 May 2022
• SD16
  == Blocks with defect group <math>SD_{16}</math> == ...ferences|[Er88c], [Er90b]]]). Further work was carried out in [[References#M|[Mac]]], where <math>SD(3 {\cal H})</math> was eliminated, and the block <m
  3 KB (385 words) - 14:34, 4 August 2022
• Q16
  == Blocks with defect group <math>Q_{16}</math> == ...sed by blocks, and as such Donovan's conjecture is still open for <math>Q_{16}</math> for blocks with two simple modules. Until this is resolved the labe
  3 KB (368 words) - 12:43, 26 November 2018
• Q8xC2
  |[[M(16,9,1)]] || <math>kSD_{16}</math> || 1 ||7 ||1 ||<math>1</math> || || || ||1 || ...{S}_5)</math><ref>This is the double cover SmallGroup(240,89)</ref> || ? ||8 ||2 ||<math>1</math> || || || ||1 || <math>Q(2 {\cal A})</math>
  2 KB (303 words) - 23:31, 15 August 2020
• M(16,10,2)
  |title = M(16,10,2) - <math>B_0(k(C_4 \times A_5))</math> |image = M(8,5,2)quiver.png
  2 KB (254 words) - 09:31, 5 December 2018
• M(16,10,3)
  |title = M(16,10,3) - <math>k(C_4 \times A_4)</math> |image = M(8,5,3)quiver.png
  2 KB (220 words) - 23:47, 18 December 2018
• MNA(2,2)
  == Blocks with defect group <math>MNA(2,2)=\langle x,y|x^4=y^4=[x,y]^2=[x,[x,y]]=[y,[x,y]]=1 \rangle</math> == |[[M(32,2,1)]] || <math>k(MNA(2,2))</math> || 1 ||20 (16,4) ||1 ||<math>1</math> || || ||1 ||1 ||
  938 bytes (132 words) - 16:46, 28 January 2019
• (C2)^5
  |[[M(32,51,1)]] || <math>k((C_2)^5)</math> || 1 ||32 ||1 ||<math>1</math> || <ma |[[M(32,51,2)]] || <math>k(A_4 \times (C_2)^3)</math> || 1 ||32 ||3 ||<math>C_3<
  6 KB (825 words) - 10:18, 17 May 2022
• M(16,3,3)
  |title = M(16,3,3) - <math>k(A_4:C_4)</math><ref><math>A_4:C_4</math> is SmallGroup(48,30 8 & 4 \\
  2 KB (166 words) - 10:56, 15 August 2019
• M(16,14,1)
  |title = M(16,14,1) - <math>k((C_2)^4)</math> |representative = <math>k((C_2)^4)</math>
  2 KB (226 words) - 15:42, 28 November 2019

View (previous 20 | next 20) (20 | 50 | 100 | 250 | 500)