J/J' trivial: true
GQ 
60
  A(5) ~ A(1,4) = L(2,4) ~ B(1,4) = O(3,4) ~ C(1,4) = S(2,4) ~ 2A(1,4) = U(2,4\
) ~ A(1,5) = L(2,5) ~ B(1,5) = O(3,5) ~ C(1,5) = S(2,5) ~ 2A(1,5) = U(2,5) epi\
morphisms 0 0 s
GQ 
168
  A(1,7) = L(2,7) ~ B(1,7) = O(3,7) ~ C(1,7) = S(2,7) ~ 2A(1,7) = U(2,7) ~ A(2\
,2) = L(3,2) epimorphisms 0 0 s
GQ 
360
  A(6) ~ A(1,9) = L(2,9) ~ B(1,9) = O(3,9) ~ C(1,9) = S(2,9) ~ 2A(1,9) = U(2,9\
) epimorphisms 0 0 s
GQ 
504
  A(1,8) = L(2,8) ~ B(1,8) = O(3,8) ~ C(1,8) = S(2,8) ~ 2A(1,8) = U(2,8) epimo\
rphisms 0 0 s
GQ 
660
  A(1,11) = L(2,11) ~ B(1,11) = O(3,11) ~ C(1,11) = S(2,11) ~ 2A(1,11) = U(2,1\
1) epimorphisms 0 0 s
GQ 
1092
  A(1,13) = L(2,13) ~ B(1,13) = O(3,13) ~ C(1,13) = S(2,13) ~ 2A(1,13) = U(2,1\
3) epimorphisms 0 0 s
GQ 
2448
  A(1,17) = L(2,17) ~ B(1,17) = O(3,17) ~ C(1,17) = S(2,17) ~ 2A(1,17) = U(2,1\
7) epimorphisms 0 0 s
GQ 2520 A(7) epimorphisms 0 0 s
GQ 
3420
  A(1,19) = L(2,19) ~ B(1,19) = O(3,19) ~ C(1,19) = S(2,19) ~ 2A(1,19) = U(2,1\
9) epimorphisms 0 0 s
GQ 
4080
  A(1,16) = L(2,16) ~ B(1,16) = O(3,16) ~ C(1,16) = S(2,16) ~ 2A(1,16) = U(2,1\
6) epimorphisms 0 0 s
GQ 5616 A(2,3) = L(3,3)  epimorphisms 0 0 s
GQ 6048 2A(2,3) = U(3,3) epimorphisms 0 0 s
GQ 
6072
  A(1,23) = L(2,23) ~ B(1,23) = O(3,23) ~ C(1,23) = S(2,23) ~ 2A(1,23) = U(2,2\
3) epimorphisms 0 0 s
GQ 
7800
  A(1,25) = L(2,25) ~ B(1,25) = O(3,25) ~ C(1,25) = S(2,25) ~ 2A(1,25) = U(2,2\
5) epimorphisms 0 0 s
GQ 7920 M(11) epimorphisms 0 0 s
GQ 
9828
  A(1,27) = L(2,27) ~ B(1,27) = O(3,27) ~ C(1,27) = S(2,27) ~ 2A(1,27) = U(2,2\
7) epimorphisms 0 0 s
GQ 
12180
  A(1,29) = L(2,29) ~ B(1,29) = O(3,29) ~ C(1,29) = S(2,29) ~ 2A(1,29) = U(2,2\
9) epimorphisms 0 0 s
GQ 
14880
  A(1,31) = L(2,31) ~ B(1,31) = O(3,31) ~ C(1,31) = S(2,31) ~ 2A(1,31) = U(2,3\
1) epimorphisms 0 0 s
GQ 20160 A(8) ~ A(3,2) = L(4,2) ~ D(3,2) = O+(6,2) epimorphisms 0 0 s
GQ 20160 A(2,4) = L(3,4) epimorphisms 0 2 s
GQ 
25308
  A(1,37) = L(2,37) ~ B(1,37) = O(3,37) ~ C(1,37) = S(2,37) ~ 2A(1,37) = U(2,3\
7) epimorphisms 0 0 s
GQ 
25920
  B(2,3) = O(5,3) ~ C(2,3) = S(4,3) ~ 2A(3,2) = U(4,2) ~ 2D(3,2) = O-(6,2) epi\
morphisms 0 0 s
GQ 
32736
  A(1,32) = L(2,32) ~ B(1,32) = O(3,32) ~ C(1,32) = S(2,32) ~ 2A(1,32) = U(2,3\
2) epimorphisms 0 0 s
GQ 
34440
  A(1,41) = L(2,41) ~ B(1,41) = O(3,41) ~ C(1,41) = S(2,41) ~ 2A(1,41) = U(2,4\
1) epimorphisms 0 0 s
GQ 
39732
  A(1,43) = L(2,43) ~ B(1,43) = O(3,43) ~ C(1,43) = S(2,43) ~ 2A(1,43) = U(2,4\
3) epimorphisms 0 0 s
GQ 
51888
  A(1,47) = L(2,47) ~ B(1,47) = O(3,47) ~ C(1,47) = S(2,47) ~ 2A(1,47) = U(2,4\
7) epimorphisms 0 0 s
GQ 
58800
  A(1,49) = L(2,49) ~ B(1,49) = O(3,49) ~ C(1,49) = S(2,49) ~ 2A(1,49) = U(2,4\
9) epimorphisms 0 0 s
GQ 62400 2A(2,4) = U(3,4) epimorphisms 0 0 s
GQ 
74412
  A(1,53) = L(2,53) ~ B(1,53) = O(3,53) ~ C(1,53) = S(2,53) ~ 2A(1,53) = U(2,5\
3) epimorphisms 0 0 s
GQ 95040 M(12) epimorphisms 0 0 s
GQ 
102660
  A(1,59) = L(2,59) ~ B(1,59) = O(3,59) ~ C(1,59) = S(2,59) ~ 2A(1,59) = U(2,5\
9) epimorphisms 0 0 s
GQ 
113460
  A(1,61) = L(2,61) ~ B(1,61) = O(3,61) ~ C(1,61) = S(2,61) ~ 2A(1,61) = U(2,6\
1) epimorphisms 0 0 s
GQ 126000 2A(2,5) = U(3,5) epimorphisms 0 0 s
GQ 
150348
  A(1,67) = L(2,67) ~ B(1,67) = O(3,67) ~ C(1,67) = S(2,67) ~ 2A(1,67) = U(2,6\
7) epimorphisms 0 0 s
GQ 175560 J(1) epimorphisms 0 0 s
GQ 
178920
  A(1,71) = L(2,71) ~ B(1,71) = O(3,71) ~ C(1,71) = S(2,71) ~ 2A(1,71) = U(2,7\
1) epimorphisms 0 1 s
GQ 181440 A(9) epimorphisms 0 1 s
GQ 
194472
  A(1,73) = L(2,73) ~ B(1,73) = O(3,73) ~ C(1,73) = S(2,73) ~ 2A(1,73) = U(2,7\
3) epimorphisms 0 1 s
GQ 
246480
  A(1,79) = L(2,79) ~ B(1,79) = O(3,79) ~ C(1,79) = S(2,79) ~ 2A(1,79) = U(2,7\
9) epimorphisms 0 1 s
GQ 
262080
  A(1,64) = L(2,64) ~ B(1,64) = O(3,64) ~ C(1,64) = S(2,64) ~ 2A(1,64) = U(2,6\
4) epimorphisms 0 1 s
GQ 
265680
  A(1,81) = L(2,81) ~ B(1,81) = O(3,81) ~ C(1,81) = S(2,81) ~ 2A(1,81) = U(2,8\
1) epimorphisms 0 2 s
GQ 
285852
  A(1,83) = L(2,83) ~ B(1,83) = O(3,83) ~ C(1,83) = S(2,83) ~ 2A(1,83) = U(2,8\
3) epimorphisms 0 1 s
GQ 
352440
  A(1,89) = L(2,89) ~ B(1,89) = O(3,89) ~ C(1,89) = S(2,89) ~ 2A(1,89) = U(2,8\
9) epimorphisms 0 2 s
GQ 372000 A(2,5) = L(3,5)  epimorphisms 0 0 s
GQ 443520 M(22) epimorphisms 0 3 s
GQ 
456288
  A(1,97) = L(2,97) ~ B(1,97) = O(3,97) ~ C(1,97) = S(2,97) ~ 2A(1,97) = U(2,9\
7) epimorphisms 0 2 s
GQ 
515100
  A(1,101) = L(2,101) ~ B(1,101) = O(3,101) ~ C(1,101) = S(2,101) ~ 2A(1,101) \
= U(2,101) epimorphisms 0 3 s
GQ 
546312
  A(1,103) = L(2,103) ~ B(1,103) = O(3,103) ~ C(1,103) = S(2,103) ~ 2A(1,103) \
= U(2,103) epimorphisms 0 3 s
GQ 604800 HJ = J(2) = F(5-) epimorphisms 0 8 s
GQ 
612468
  A(1,107) = L(2,107) ~ B(1,107) = O(3,107) ~ C(1,107) = S(2,107) ~ 2A(1,107) \
= U(2,107) epimorphisms 0 3 s
GQ 
647460
  A(1,109) = L(2,109) ~ B(1,109) = O(3,109) ~ C(1,109) = S(2,109) ~ 2A(1,109) \
= U(2,109) epimorphisms 0 4 s
GQ 
721392
  A(1,113) = L(2,113) ~ B(1,113) = O(3,113) ~ C(1,113) = S(2,113) ~ 2A(1,113) \
= U(2,113) epimorphisms 0 4 s
GQ 
885720
  A(1,121) = L(2,121) ~ B(1,121) = O(3,121) ~ C(1,121) = S(2,121) ~ 2A(1,121) \
= U(2,121) epimorphisms 0 5 s
GQ 
976500
  A(1,125) = L(2,125) ~ B(1,125) = O(3,125) ~ C(1,125) = S(2,125) ~ 2A(1,125) \
= U(2,125) epimorphisms 0 6 s
GQ 979200 B(2,4) = O(5,4) ~ C(2,4) = S(4,4) epimorphisms 0 11 s
GQ 1451520 B(3,2) = O(7,2) ~ C(3,2) = S(6,2) epimorphisms 0 21 s
GQ 1814400 A(10) epimorphisms 0 35 s
GQ 1876896 A(2,7) = L(3,7)  epimorphisms 0 57 s
GQ 3265920 2A(3,3) = U(4,3) ~ 2D(3,3) = O-(6,3) epimorphisms 0 354 s
GQ 4245696 G(2,3) epimorphisms 0 173 s
GQ 4680000 B(2,5) = O(5,5) ~ C(2,5) = S(4,5) epimorphisms 0 9 s
GQ 5515776 2A(2,8) = U(3,8) epimorphisms 0 28 s
GQ 5663616 2A(2,7) = U(3,7) epimorphisms 0 113 s
GQ 6065280 A(3,3) = L(4,3) ~ D(3,3) = O+(6,3)  epimorphisms 0 167 s
GQ 9999360 A(4,2) = L(5,2)  epimorphisms 0 188 s
GQ 10200960 M(23) epimorphisms 0 170 s
GQ 13685760 2A(4,2) = U(5,2) epimorphisms 0 81 s
GQ 16482816 A(2,8) = L(3,8)  epimorphisms 0 1091 s
GQ 17971200 2F(4,2)' = Ree(2)' = Tits epimorphisms 0 641 s
GQ 19958400 A(11) epimorphisms 0 277 s
GQ 42456960 A(2,9) = L(3,9)  epimorphisms 0 135 s
GQ 42573600 2A(2,9) = U(3,9) epimorphisms 0 402 s
GQ 44352000 HS epimorphisms 0 425 s
GQ 50232960 J(3) epimorphisms 0 5923 s
Error, reached the pre-set memory limit
(change it with the -o command line option)
Stack trace:
*[1] return Length( list ) = 0;
   @ <GAP>/lib/coll.\
gi:103
 [2] IsEmpty( S.genlabels )
   @ <GAP>/lib/stbc.\
gi:1375
 [3] MinimalElementCosetStabChain( U, r / U.flock[b + 1] )
   @ <GAP>/lib/csetp\
erm.gi:510
 [4] NumberCoset( cs!.stabChainGroup, cs!.stabChainSubgroup, elm )
   @ <GAP>/lib/csetp\
erm.gi:203
 [5] PositionCanonical( t, ep * i / p )
   @ <GAP>/lib/csetg\
rp.gi:1449
...  at k1646_gap_gquotients.g:19
you can 'return;'
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