/*
www-ATLAS of Group Representations.
L3(3):2 represented as permutations on 117 points.
*/

G<x,y>:=PermutationGroup<117|\[
1,4,6,2,9,3,12,14,5,17,19,7,21,8,24,26,10,29,11,31,13,33,35,15,25,
16,40,42,18,44,20,47,22,49,23,39,53,54,36,27,58,28,60,30,63,64,32,67,34,68,
70,71,37,38,76,77,79,41,80,43,83,84,45,46,73,66,48,50,85,51,52,75,65,82,72,
55,56,95,57,59,81,74,61,62,69,99,100,101,102,103,104,92,93,105,78,106,107,108,86,87,
88,89,90,91,94,96,97,98,114,115,111,112,116,109,110,113,117]
,\[
2,5,1,7,3,10,13,4,15,18,6,20,8,22,25,9,27,11,12,30,32,34,14,36,16,
38,41,17,43,19,45,21,42,23,50,52,24,55,26,56,28,59,29,61,49,31,65,33,46,69,
35,37,72,74,39,78,40,62,48,81,58,44,85,83,87,47,63,89,51,77,91,92,53,93,54,
94,70,57,90,96,97,60,98,80,88,64,66,67,79,68,71,73,75,76,84,95,82,86,109,110,
105,112,103,106,99,113,111,104,101,107,100,102,108,115,116,117,114]
>;
print "Group G is L3(3):2 < Sym(117)";