# Character: X2
# Comment: REPSN package by Dabbaghian-Abdoly, reseeded by E(13)-eigenvector of ab
# Ind: -1
# Ring: C
# Sparsity: 81%
# Checker result: pass
# Conjugacy class representative result: pass

local a, A, b, B, c, C, w, W, i, result, delta, idmat;

result := rec();

w := E(3); W := E(3)^2;
a := E(5)+E(5)^4; A := -1-a; # b5, b5*
b := E(7)+E(7)^2+E(7)^4; B := -1-b;  # b7, b7**
c := E(11)+E(11)^3+E(11)^4+E(11)^5+E(11)^9; C := -1-c; # b11, b11**
i := E(4);
result.comment := "U34 as 12 x 12 matrices\n";

result.generators := [
[[0,1,0,0,0,0,0,0,0,0,0,0],
[1,0,0,0,0,0,0,0,0,0,0,0],
[0,0,0,1,0,0,0,0,0,0,0,0],
[0,0,1,0,0,0,0,0,0,0,0,0],
[0,0,0,0,0,1,0,0,0,0,0,0],
[0,0,0,0,1,0,0,0,0,0,0,0],
[E(13)+E(13)^2+2*E(13)^3+E(13)^4+2*E(13)^5+E(13)^6+2*E(13)^7+E(13)^8+2*E(13)^9+E(13)^10+E(13)^11,
  E(13)+E(13)^2+2*E(13)^3+E(13)^4+2*E(13)^5+E(13)^6+2*E(13)^7+E(13)^8+2*E(13)^9+E(13)^10+E(13)^11,
  E(13)^2+E(13)^3+E(13)^4+E(13)^5+E(13)^6+E(13)^7+E(13)^8+E(13)^9+E(13)^10+E(13)^11,
  E(13)^2+E(13)^3+E(13)^4+E(13)^5+E(13)^6+E(13)^7+E(13)^8+E(13)^9+E(13)^10+E(13)^11,
  -1,-1,-1,0,0,0,0,0],
[0,0,0,0,0,0,0,0,1,0,0,0],
[0,0,0,0,0,0,0,1,0,0,0,0],
[-2*E(13)-3*E(13)^3-E(13)^4-3*E(13)^5-E(13)^6-3*E(13)^7-E(13)^8-2*E(13)^9-E(13)^10-E(13)^11-E(13)^12,
  -2*E(13)-3*E(13)^3-E(13)^4-3*E(13)^5-E(13)^6-3*E(13)^7-E(13)^8-2*E(13)^9-E(13)^10-E(13)^11-E(13)^12,
  E(13)+E(13)^10+E(13)^11+2*E(13)^12,E(13)+E(13)^10+E(13)^11+2*E(13)^12,
  -E(13)-E(13)^2-E(13)^3-E(13)^4-E(13)^5-E(13)^6-E(13)^7-E(13)^8-E(13)^9-E(13)^10-E(13)^12,
  -E(13)-E(13)^2-E(13)^3-E(13)^4-E(13)^5-E(13)^6-E(13)^7-E(13)^8-E(13)^9-E(13)^10-E(13)^12,
  0,E(13)^12,E(13)^12,-1,0,0],
[E(13)-2*E(13)^2+2*E(13)^3-2*E(13)^4+3*E(13)^5-E(13)^6+3*E(13)^7-E(13)^8+2*E(13)^9-E(13)^10+E(13)^11,
  E(13)-2*E(13)^2+2*E(13)^3-2*E(13)^4+3*E(13)^5-E(13)^6+3*E(13)^7-E(13)^8+2*E(13)^9-E(13)^10+E(13)^11,
  -2*E(13)-2*E(13)^3-E(13)^5-E(13)^7-E(13)^9-E(13)^10-E(13)^11-2*E(13)^12,
  -2*E(13)-2*E(13)^3-E(13)^5-E(13)^7-E(13)^9-E(13)^10-E(13)^11-2*E(13)^12,
  3*E(13)+E(13)^2+2*E(13)^3+2*E(13)^4+2*E(13)^5+2*E(13)^6+2*E(13)^7+2*E(13)^8+2*E(13)^9+2*E(13)^10+E(13)^11+2*E(13)^12,
  3*E(13)+E(13)^2+2*E(13)^3+2*E(13)^4+2*E(13)^5+2*E(13)^6+2*E(13)^7+2*E(13)^8+2*E(13)^9+2*E(13)^10+E(13)^11+2*E(13)^12,
  0,-E(13)-E(13)^12,-E(13)-E(13)^12,0,-1,0],
[E(13)+2*E(13)^2+4*E(13)^4-E(13)^5+4*E(13)^6-2*E(13)^7+4*E(13)^8-2*E(13)^9+4*E(13)^10-E(13)^11+3*E(13)^12,
  E(13)+2*E(13)^2+4*E(13)^4-E(13)^5+4*E(13)^6-2*E(13)^7+4*E(13)^8-2*E(13)^9+4*E(13)^10-E(13)^11+3*E(13)^12,
  2*E(13)-E(13)^2+2*E(13)^3-E(13)^4+2*E(13)^5-E(13)^6+2*E(13)^7-E(13)^8+E(13)^9-E(13)^10+E(13)^12,
  2*E(13)-E(13)^2+2*E(13)^3-E(13)^4+2*E(13)^5-E(13)^6+2*E(13)^7-E(13)^8+E(13)^9-E(13)^10+E(13)^12,
  -3*E(13)-2*E(13)^3-E(13)^4-2*E(13)^5-E(13)^6-2*E(13)^7-E(13)^8-2*E(13)^9-2*E(13)^10-E(13)^11-3*E(13)^12,
  -3*E(13)-2*E(13)^3-E(13)^4-2*E(13)^5-E(13)^6-2*E(13)^7-E(13)^8-2*E(13)^9-2*E(13)^10-E(13)^11-3*E(13)^12,
  0,2*E(13)+E(13)^2+E(13)^3+E(13)^4+E(13)^5+E(13)^6+E(13)^7+E(13)^8+E(13)^9+E(13)^10+E(13)^12,
  2*E(13)+E(13)^2+E(13)^3+E(13)^4+E(13)^5+E(13)^6+E(13)^7+E(13)^8+E(13)^9+E(13)^10+E(13)^12,
  0,0,-1]]
,
[[0,0,1,0,0,0,0,0,0,0,0,0],
[E(13),0,0,0,0,0,0,0,0,0,0,0],
[0,E(13)^12,0,0,0,0,0,0,0,0,0,0],
[0,0,0,0,1,0,0,0,0,0,0,0],
[0,0,0,0,0,0,1,0,0,0,0,0],
[0,0,0,0,0,0,0,1,0,0,0,0],
[0,0,0,1,0,0,0,0,0,0,0,0],
[0,0,0,0,0,0,0,0,0,1,0,0],
[0,0,0,0,0,0,0,0,0,0,1,0],
[0,0,0,0,0,1,0,0,0,0,0,0],
[0,0,0,0,0,0,0,0,0,0,0,1],
[0,0,0,0,0,0,0,0,1,0,0,0]]];

return result;