###     D4 : Left Cell Data     ##

cell #0 :
  |C| = 1
  W-rep = phi[[],[4]]
  special rep = phi[[],[4]] , dim = 1
  orbit = [7, 1]
  depth of tau_infinity partitioning = 1
  number of tau_infinity subcells = 1
     1 tau_infinity subcells with 1 member(s)
  subcells = [
     [0]
   ]
cell #1 :
  |C| = 4
  W-rep = phi[[1],[3]]
  special rep = phi[[1],[3]] , dim = 4
  orbit = [5, 3]
  depth of tau_infinity partitioning = 1
  number of tau_infinity subcells = 4
     4 tau_infinity subcells with 1 member(s)
  subcells = [
     [1],[6],[21],[25]
   ]
cell #2 :
  |C| = 4
  W-rep = phi[[1],[3]]
  special rep = phi[[1],[3]] , dim = 4
  orbit = [5, 3]
  depth of tau_infinity partitioning = 1
  number of tau_infinity subcells = 4
     4 tau_infinity subcells with 1 member(s)
  subcells = [
     [2],[5],[10],[12]
   ]
cell #3 :
  |C| = 4
  W-rep = phi[[1],[3]]
  special rep = phi[[1],[3]] , dim = 4
  orbit = [5, 3]
  depth of tau_infinity partitioning = 1
  number of tau_infinity subcells = 4
     4 tau_infinity subcells with 1 member(s)
  subcells = [
     [3],[8],[15],[27]
   ]
cell #4 :
  |C| = 4
  W-rep = phi[[1],[3]]
  special rep = phi[[1],[3]] , dim = 4
  orbit = [5, 3]
  depth of tau_infinity partitioning = 1
  number of tau_infinity subcells = 4
     4 tau_infinity subcells with 1 member(s)
  subcells = [
     [4],[7],[14],[22]
   ]
cell #5 :
  |C| = 3
  W-rep = phi[[],[3, 1]]
  special rep = phi[[],[3, 1]] , dim = 3
  orbit = [5, 1, 1, 1]
  depth of tau_infinity partitioning = 1
  number of tau_infinity subcells = 3
     3 tau_infinity subcells with 1 member(s)
  subcells = [
     [9],[18],[47]
   ]
cell #6 :
  |C| = 3
  W-rep = phi[[2],[2],2]
  special rep = phi[[2],[2],2] , dim = 3
  orbit = [4, 4, 0]
  depth of tau_infinity partitioning = 1
  number of tau_infinity subcells = 3
     3 tau_infinity subcells with 1 member(s)
  subcells = [
     [11],[17],[40]
   ]
cell #7 :
  |C| = 3
  W-rep = phi[[2],[2],1]
  special rep = phi[[2],[2],1] , dim = 3
  orbit = [4, 4]
  depth of tau_infinity partitioning = 1
  number of tau_infinity subcells = 3
     3 tau_infinity subcells with 1 member(s)
  subcells = [
     [13],[19],[30]
   ]
cell #8 :
  |C| = 3
  W-rep = phi[[2],[2],2]
  special rep = phi[[2],[2],2] , dim = 3
  orbit = [4, 4, 0]
  depth of tau_infinity partitioning = 1
  number of tau_infinity subcells = 3
     3 tau_infinity subcells with 1 member(s)
  subcells = [
     [24],[33],[64]
   ]
cell #9 :
  |C| = 3
  W-rep = phi[[],[3, 1]]
  special rep = phi[[],[3, 1]] , dim = 3
  orbit = [5, 1, 1, 1]
  depth of tau_infinity partitioning = 1
  number of tau_infinity subcells = 3
     3 tau_infinity subcells with 1 member(s)
  subcells = [
     [20],[34],[72]
   ]
cell #10 :
  |C| = 3
  W-rep = phi[[2],[2],1]
  special rep = phi[[2],[2],1] , dim = 3
  orbit = [4, 4]
  depth of tau_infinity partitioning = 1
  number of tau_infinity subcells = 3
     3 tau_infinity subcells with 1 member(s)
  subcells = [
     [50],[60],[81]
   ]
cell #11 :
  |C| = 14
  W-rep = phi[[1],[2, 1]]+phi[[2],[1, 1]]
  special rep = phi[[1],[2, 1]] , dim = 8
  orbit = [3, 3, 1, 1]
  depth of tau_infinity partitioning = 1
  number of tau_infinity subcells = 8
     2 tau_infinity subcells with 1 member(s)
     6 tau_infinity subcells with 2 member(s)
  subcells = [
     [77],[87],
     [16,111],[39,143],[45,149],[65,123],[71,130],[107,108]
   ]
cell #12 :
  |C| = 3
  W-rep = phi[[2],[2],1]
  special rep = phi[[2],[2],1] , dim = 3
  orbit = [4, 4]
  depth of tau_infinity partitioning = 1
  number of tau_infinity subcells = 3
     3 tau_infinity subcells with 1 member(s)
  subcells = [
     [29],[36],[53]
   ]
cell #13 :
  |C| = 3
  W-rep = phi[[2],[2],2]
  special rep = phi[[2],[2],2] , dim = 3
  orbit = [4, 4, 0]
  depth of tau_infinity partitioning = 1
  number of tau_infinity subcells = 3
     3 tau_infinity subcells with 1 member(s)
  subcells = [
     [44],[56],[91]
   ]
cell #14 :
  |C| = 14
  W-rep = phi[[1],[2, 1]]+phi[[2],[1, 1]]
  special rep = phi[[1],[2, 1]] , dim = 8
  orbit = [3, 3, 1, 1]
  depth of tau_infinity partitioning = 1
  number of tau_infinity subcells = 8
     2 tau_infinity subcells with 1 member(s)
     6 tau_infinity subcells with 2 member(s)
  subcells = [
     [76],[86],
     [23,122],[38,144],[52,160],[58,112],[74,129],[96,101]
   ]
cell #15 :
  |C| = 3
  W-rep = phi[[],[3, 1]]
  special rep = phi[[],[3, 1]] , dim = 3
  orbit = [5, 1, 1, 1]
  depth of tau_infinity partitioning = 1
  number of tau_infinity subcells = 3
     3 tau_infinity subcells with 1 member(s)
  subcells = [
     [37],[57],[100]
   ]
cell #16 :
  |C| = 14
  W-rep = phi[[1],[2, 1]]+phi[[2],[1, 1]]
  special rep = phi[[1],[2, 1]] , dim = 8
  orbit = [3, 3, 1, 1]
  depth of tau_infinity partitioning = 1
  number of tau_infinity subcells = 8
     2 tau_infinity subcells with 1 member(s)
     6 tau_infinity subcells with 2 member(s)
  subcells = [
     [75],[85],
     [26,128],[43,151],[51,159],[55,113],[67,121],[88,90]
   ]
cell #17 :
  |C| = 10
  W-rep = phi[[],[2, 2]]+phi[[1],[2, 1]]
  special rep = phi[[1],[2, 1]] , dim = 8
  orbit = [3, 3, 1, 1]
  depth of tau_infinity partitioning = 1
  number of tau_infinity subcells = 8
     6 tau_infinity subcells with 1 member(s)
     2 tau_infinity subcells with 2 member(s)
  subcells = [
     [54],[66],[73],[89],[97],[109],
     [28,132],[35,142]
   ]
cell #18 :
  |C| = 14
  W-rep = phi[[1],[2, 1]]+phi[[2],[1, 1]]
  special rep = phi[[1],[2, 1]] , dim = 8
  orbit = [3, 3, 1, 1]
  depth of tau_infinity partitioning = 1
  number of tau_infinity subcells = 8
     2 tau_infinity subcells with 1 member(s)
     6 tau_infinity subcells with 2 member(s)
  subcells = [
     [105],[115],
     [31,140],[46,153],[62,117],[69,169],[78,135],[92,95]
   ]
cell #19 :
  |C| = 14
  W-rep = phi[[1],[2, 1]]+phi[[2],[1, 1]]
  special rep = phi[[1],[2, 1]] , dim = 8
  orbit = [3, 3, 1, 1]
  depth of tau_infinity partitioning = 1
  number of tau_infinity subcells = 8
     2 tau_infinity subcells with 1 member(s)
     6 tau_infinity subcells with 2 member(s)
  subcells = [
     [106],[116],
     [32,139],[41,148],[63,164],[70,124],[79,134],[99,103]
   ]
cell #20 :
  |C| = 14
  W-rep = phi[[1],[2, 1]]+phi[[2],[1, 1]]
  special rep = phi[[1],[2, 1]] , dim = 8
  orbit = [3, 3, 1, 1]
  depth of tau_infinity partitioning = 1
  number of tau_infinity subcells = 8
     2 tau_infinity subcells with 1 member(s)
     6 tau_infinity subcells with 2 member(s)
  subcells = [
     [104],[114],
     [42,146],[48,152],[61,119],[68,127],[80,175],[83,84]
   ]
cell #21 :
  |C| = 10
  W-rep = phi[[],[2, 2]]+phi[[1],[2, 1]]
  special rep = phi[[1],[2, 1]] , dim = 8
  orbit = [3, 3, 1, 1]
  depth of tau_infinity partitioning = 1
  number of tau_infinity subcells = 8
     6 tau_infinity subcells with 1 member(s)
     2 tau_infinity subcells with 2 member(s)
  subcells = [
     [82],[94],[102],[118],[125],[137],
     [49,156],[59,163]
   ]
cell #22 :
  |C| = 3
  W-rep = phi[[],[2, 1, 1]]
  special rep = phi[[],[2, 1, 1]] , dim = 3
  orbit = [3, 1, 1, 1, 1, 1]
  depth of tau_infinity partitioning = 1
  number of tau_infinity subcells = 3
     3 tau_infinity subcells with 1 member(s)
  subcells = [
     [93],[136],[154]
   ]
cell #23 :
  |C| = 3
  W-rep = phi[[1, 1],[1, 1],2]
  special rep = phi[[1, 1],[1, 1],2] , dim = 3
  orbit = [2, 2, 2, 2, 0]
  depth of tau_infinity partitioning = 1
  number of tau_infinity subcells = 3
     3 tau_infinity subcells with 1 member(s)
  subcells = [
     [98],[133],[147]
   ]
cell #24 :
  |C| = 3
  W-rep = phi[[1, 1],[1, 1],1]
  special rep = phi[[1, 1],[1, 1],1] , dim = 3
  orbit = [2, 2, 2, 2]
  depth of tau_infinity partitioning = 1
  number of tau_infinity subcells = 3
     3 tau_infinity subcells with 1 member(s)
  subcells = [
     [110],[131],[141]
   ]
cell #25 :
  |C| = 3
  W-rep = phi[[],[2, 1, 1]]
  special rep = phi[[],[2, 1, 1]] , dim = 3
  orbit = [3, 1, 1, 1, 1, 1]
  depth of tau_infinity partitioning = 1
  number of tau_infinity subcells = 3
     3 tau_infinity subcells with 1 member(s)
  subcells = [
     [120],[158],[171]
   ]
cell #26 :
  |C| = 3
  W-rep = phi[[1, 1],[1, 1],2]
  special rep = phi[[1, 1],[1, 1],2] , dim = 3
  orbit = [2, 2, 2, 2, 0]
  depth of tau_infinity partitioning = 1
  number of tau_infinity subcells = 3
     3 tau_infinity subcells with 1 member(s)
  subcells = [
     [126],[157],[167]
   ]
cell #27 :
  |C| = 3
  W-rep = phi[[1, 1],[1, 1],1]
  special rep = phi[[1, 1],[1, 1],1] , dim = 3
  orbit = [2, 2, 2, 2]
  depth of tau_infinity partitioning = 1
  number of tau_infinity subcells = 3
     3 tau_infinity subcells with 1 member(s)
  subcells = [
     [138],[155],[162]
   ]
cell #28 :
  |C| = 3
  W-rep = phi[[],[2, 1, 1]]
  special rep = phi[[],[2, 1, 1]] , dim = 3
  orbit = [3, 1, 1, 1, 1, 1]
  depth of tau_infinity partitioning = 1
  number of tau_infinity subcells = 3
     3 tau_infinity subcells with 1 member(s)
  subcells = [
     [145],[174],[182]
   ]
cell #29 :
  |C| = 3
  W-rep = phi[[1, 1],[1, 1],2]
  special rep = phi[[1, 1],[1, 1],2] , dim = 3
  orbit = [2, 2, 2, 2, 0]
  depth of tau_infinity partitioning = 1
  number of tau_infinity subcells = 3
     3 tau_infinity subcells with 1 member(s)
  subcells = [
     [150],[173],[180]
   ]
cell #30 :
  |C| = 3
  W-rep = phi[[1, 1],[1, 1],1]
  special rep = phi[[1, 1],[1, 1],1] , dim = 3
  orbit = [2, 2, 2, 2]
  depth of tau_infinity partitioning = 1
  number of tau_infinity subcells = 3
     3 tau_infinity subcells with 1 member(s)
  subcells = [
     [161],[172],[178]
   ]
cell #31 :
  |C| = 4
  W-rep = phi[[1],[1, 1, 1]]
  special rep = phi[[1],[1, 1, 1]] , dim = 4
  orbit = [2, 2, 1, 1, 1, 1]
  depth of tau_infinity partitioning = 1
  number of tau_infinity subcells = 4
     4 tau_infinity subcells with 1 member(s)
  subcells = [
     [165],[176],[184],[188]
   ]
cell #32 :
  |C| = 4
  W-rep = phi[[1],[1, 1, 1]]
  special rep = phi[[1],[1, 1, 1]] , dim = 4
  orbit = [2, 2, 1, 1, 1, 1]
  depth of tau_infinity partitioning = 1
  number of tau_infinity subcells = 4
     4 tau_infinity subcells with 1 member(s)
  subcells = [
     [166],[170],[185],[190]
   ]
cell #33 :
  |C| = 4
  W-rep = phi[[1],[1, 1, 1]]
  special rep = phi[[1],[1, 1, 1]] , dim = 4
  orbit = [2, 2, 1, 1, 1, 1]
  depth of tau_infinity partitioning = 1
  number of tau_infinity subcells = 4
     4 tau_infinity subcells with 1 member(s)
  subcells = [
     [168],[177],[183],[187]
   ]
cell #34 :
  |C| = 4
  W-rep = phi[[1],[1, 1, 1]]
  special rep = phi[[1],[1, 1, 1]] , dim = 4
  orbit = [2, 2, 1, 1, 1, 1]
  depth of tau_infinity partitioning = 1
  number of tau_infinity subcells = 4
     4 tau_infinity subcells with 1 member(s)
  subcells = [
     [179],[181],[186],[189]
   ]
cell #35 :
  |C| = 1
  W-rep = phi[[],[1, 1, 1, 1]]
  special rep = phi[[],[1, 1, 1, 1]] , dim = 1
  orbit = [1, 1, 1, 1, 1, 1, 1, 1]
  depth of tau_infinity partitioning = 1
  number of tau_infinity subcells = 1
     1 tau_infinity subcells with 1 member(s)
  subcells = [
     [191]
   ]