/*
www-ATLAS of Group Representations.
L2(11) represented as 24 x 24 matrices over GF(3).
*/

F:=GF(3);

x:=CambridgeMatrix(1,F,24,[
"010000000000000000000000",
"100000000000000000000000",
"000100000000000000000000",
"001000000000000000000000",
"000001000000000000000000",
"000010000000000000000000",
"000000001000000000000000",
"000000000100000000000000",
"000000100000000000000000",
"000000010000000000000000",
"000000000000010000000000",
"000000000000001000000000",
"000000000000000010000000",
"000000000010000000000000",
"000000000001000000000000",
"000000000000000000001000",
"000000000000100000000000",
"000000000000000000000010",
"000000000000000000000001",
"220011010100000102021020",
"000000000000000100000000",
"111222122220210010021120",
"000000000000000001000000",
"000000000000000000100000"]);

y:=CambridgeMatrix(1,F,24,[
"110000000000000000000000",
"001000000000000000000000",
"022000000000000000000000",
"000010000000000000000000",
"000000100000000000000000",
"000000010000000000000000",
"000100000000000000000000",
"000000000010000000000000",
"000000000001000000000000",
"000000000000100000000000",
"000001000000000000000000",
"000000000000000100000000",
"000000000000000001000000",
"000000000000000000100000",
"000000000000000000010000",
"000000001000000000000000",
"000000000000000000000100",
"000000000100000000000000",
"122021222112012122101101",
"112100022222102220111111",
"110220011202220112222221",
"201220122002212102122021",
"222122220011122112022222",
"110001100101102100101120"]);

G<x,y>:=MatrixGroup<24,F|x,y>;
print "Group G is L2(11) < GL(24,GF(3))";