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• References
  ...[[#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]] [[# |[Al79] || '''J. L. Alperin''', ''Projective modules for <math>SL(2,2^n)</math>'', J. Pure and Applied Algebra '''15''' (1979), 219-234.
  21 KB (2,953 words) - 12:20, 9 January 2024
• C25
  ...</math> ||25 ||1 || <math>1</math> ||<math>C_{25} : C_{20}</math> || ||1 ||1 || ...h> ||14 ||2 || <math>C_2</math> || <math>C_2 \times C_{10}</math> || ||1 ||1 ||
  2 KB (229 words) - 11:31, 22 November 2018
• Blocks with basic algebras of low dimension
  | 1 || [[M(1,1,1)]] || <math>1</math> || <math>k1</math> || 1 || 1 || Blocks of defect zero | 2 || [[M(2,1,1)]] || <math>C_2</math> || <math>kC_2</math> || 2 || 1 ||
  4 KB (528 words) - 14:33, 13 December 2023
• D32
  == Blocks with defect group <math>D_{32}</math> == ...or defect groups <math>D_8</math> (see [[References|[Er87, Proposition 7.5.1]]]).
  2 KB (219 words) - 11:05, 1 November 2018
• MNA(2,2)
  ...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> == The defect groups are minimal nonabelian <math>2</math>-groups. The <math>\mathcal{O}</math>-Morita equivalence classes are
  938 bytes (132 words) - 16:46, 28 January 2019
• C8xC4
  <math>{\rm Aut}(C_8 \times C_4)</math> is a <math>2</math>-group and so every block with this defect group is [[Nilpotent block ...1 ||<math>1</math> || <math>(C_8 \times C_4):((C_2)^4:D_8)</math> || ||1 ||1 ||
  801 bytes (120 words) - 16:58, 28 January 2019
• MNA(3,1):C2
  ...C_2=\langle a,b,c,d | a^2=b^2=c^2=d^4=1, ab=ba, ac=ca, dad^{-1}=abc, dbd^{-1}=bc=cb, cd=dc \rangle</math> == ...show that there are no non-trivial saturated fusion systems on <math>MNA(3,1):C_2</math> (see [[References#S|[Sa14]]]). See also [[References#V|[vdW91,
  1 KB (159 words) - 16:02, 12 April 2019
• C16xC2
  <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 onl ...> ||<math>(C_{16} \times C_2):{\rm Aut}(C_{16} \times C_2)</math> || ||1 ||1 ||
  995 bytes (150 words) - 11:25, 13 August 2019
• (C2)^5
  ...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) - 10:18, 17 May 2022
• M(32,51,6)
  |title = M(32,51,6) - <math>k(((C_2)^3 : C_7) \times (C_2)^2)</math> |representative = <math>k(((C_2)^3 : C_7) \times (C_2)^2)</math>
  4 KB (475 words) - 13:05, 6 December 2019
• M(32,51,1)
  |title = M(32,51,1) - <math>k((C_2)^5)</math> |inertialquotients = <math>1</math>
  2 KB (245 words) - 15:17, 5 December 2019
• M(32,51,2)
  |title = M(32,51,2) - <math>k(A_4 \times (C_2)^3)</math> |k(B) = 32
  3 KB (320 words) - 15:26, 5 December 2019
• M(32,51,3)
  |title = M(32,51,3) - <math>B_0(k(A_5 \times (C_2)^3))</math> |k(B) = 32
  3 KB (369 words) - 16:28, 5 December 2019
• M(32,51,7)
  |title = M(32,51,7) - <math>B_0(k(SL_2(8) \times (C_2)^2))</math> |representative = <math>B_0(k(SL_2(8) \times (C_2)^2))</math>
  5 KB (620 words) - 13:14, 6 December 2019
• M(32,51,8)
  |title = M(32,51,8) - <math>k(A_4 \times A_4 \times C_2)</math> |k(B) = 32
  5 KB (563 words) - 13:25, 6 December 2019
• M(32,51,9)
  |title = M(32,51,9) - <math>B_0(k(A_4 \times A_5 \times C_2))</math> |k(B) = 32
  5 KB (709 words) - 13:27, 6 December 2019
• M(32,51,10)
  |title = M(32,51,10) - <math>B_0(k(A_5 \times A_5 \times C_2))</math> |k(B) = 32
  6 KB (924 words) - 13:37, 6 December 2019
• M(32,51,11)
  |title = M(32,51,11) - <math>k(((C_2)^4 : C_{15}) \times C_2)</math> |k(B) = 32
  8 KB (839 words) - 16:55, 9 December 2019
• M(32,51,12)
  |title = M(32,51,12) - <math>B_0(k(SL_2(16) \times C_2))</math> |k(B) = 32
  5 KB (233 words) - 16:55, 9 December 2019
• M(32,51,13)
  |title = M(32,51,13) - <math>k(((C_2)^3 : C_7) \times A_4)</math> |k(B) = 32
  12 KB (1,029 words) - 16:04, 8 December 2019

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