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Create the page "M(32,16,1)" on this wiki! See also the search results found.
- ...[[#F|F,]] [[#G|G,]] [[#H|H,]] [[#I|I,]] [[#J|J,]] [[#K|K,]] [[#L|L,]] [[#M|M,]] [[#N|N,]] [[#O|O,]] [[#P|P,]] [[#Q|Q,]] [[#R|R,]] [[#S|S,]] [[#T|T]] [[# ...and Quillen's dimension theorem'', J. Pure Appl. Algebra '''22''' (1981), 1-9.21 KB (2,957 words) - 11:29, 2 May 2024
- == 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}</m4 KB (528 words) - 13:33, 13 December 2023
- ...efect group <math>MNA(2,2)=\langle x,y|x^4=y^4=[x,y]^2=[x,[x,y]]=[y,[x,y]]=1 \rangle</math> == ...<math>k(MNA(2,2))</math> || 1 ||20 (16,4) ||1 ||<math>1</math> || || ||1 ||1 ||938 bytes (132 words) - 15:46, 28 January 2019
- ...<math>k(C_8:C_4)</math> || 1 ||20 (16,4) ||1 ||<math>1</math> || || ||1 ||1 ||957 bytes (142 words) - 14:34, 12 April 2019
- == Blocks with defect group <math>C_{16} \times C_2</math> == ...{\rm Aut}(C_{16} \times C_2)</math> is a <math>2</math>-group and <math>C_{16} \times C_2</math> is abelian, so there is only one possible [[Glossary#Fus995 bytes (150 words) - 10:25, 13 August 2019
- ...h> || 1 ||32 ||1 ||<math>1</math> || <math>(C_2)^5:GL_5(2)</math> || ||1 ||1 || ...||<math>C_3</math> || <math>((C_2)^3 : GL_3(2)) \times S_3</math> || ||1 ||1 ||6 KB (825 words) - 09:18, 17 May 2022
- |title = M(32,51,1) - <math>k((C_2)^5)</math> |inertialquotients = <math>1</math>2 KB (245 words) - 14:17, 5 December 2019
- |title = M(32,51,2) - <math>k(A_4 \times (C_2)^3)</math> |k(B) = 323 KB (320 words) - 14:26, 5 December 2019
- |title = M(32,51,3) - <math>B_0(k(A_5 \times (C_2)^3))</math> |k(B) = 323 KB (369 words) - 15:28, 5 December 2019
- |title = M(32,51,4) - <math>k((C_2)^4 : C_3) \times C_2)</math> |k(B) = 162 KB (319 words) - 15:32, 5 December 2019
- |title = M(32,51,5) - <math>k((C_2)^4 : C_5) \times C_2)</math> |k(B) = 163 KB (439 words) - 15:54, 9 December 2019
- |title = M(32,51,7) - <math>B_0(k(SL_2(8) \times (C_2)^2))</math> |k(B) = 325 KB (620 words) - 12:14, 6 December 2019
- |title = M(32,51,9) - <math>B_0(k(A_4 \times A_5 \times C_2))</math> |k(B) = 325 KB (709 words) - 12:27, 6 December 2019
- |title = M(32,51,10) - <math>B_0(k(A_5 \times A_5 \times C_2))</math> |k(B) = 326 KB (924 words) - 12:37, 6 December 2019
- |title = M(32,51,12) - <math>B_0(k(SL_2(16) \times C_2))</math> |representative = <math>B_0(k(SL_2(16) \times C_2))</math>5 KB (233 words) - 15:55, 9 December 2019
- |title = M(32,51,13) - <math>k(((C_2)^3 : C_7) \times A_4)</math> |k(B) = 3212 KB (1,029 words) - 15:04, 8 December 2019
- |title = M(32,51,14) - <math>B_0(k(((C_2)^3 : C_7) \times A_5))</math> |k(B) = 3214 KB (1,366 words) - 15:01, 8 December 2019
- |title = M(32,51,15) - <math>B_0(k(SL_2(8) \times A_4))</math> |k(B) = 3215 KB (1,470 words) - 15:13, 8 December 2019
- |title = M(32,51,16) - <math>B_0(k(SL_2(8) \times A_5))</math> |k(B) = 3218 KB (2,005 words) - 16:16, 8 December 2019
- |title = M(32,51,17) - <math>k(((C_2)^3 : (C_7:C_3) \times (C_2)^2)</math> |k(B) = 323 KB (372 words) - 16:59, 8 December 2019