### B4 : Left Cell Data ##
cell #0 :
|C| = 1
W-rep = phi[[4],[]]
special rep = phi[[4],[]] , dim = 1
orbit = [9]
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| = 7
W-rep = phi[[3, 1],[]]+phi[[3],[1]]
special rep = phi[[3],[1]] , dim = 4
orbit = [7, 1, 1]
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 4
1 tau_infinity subcells with 1 member(s)
3 tau_infinity subcells with 2 member(s)
subcells = [
[49],
[1,125],[6,91],[19,70]
]
cell #2 :
|C| = 7
W-rep = phi[[3, 1],[]]+phi[[3],[1]]
special rep = phi[[3],[1]] , dim = 4
orbit = [7, 1, 1]
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 4
1 tau_infinity subcells with 1 member(s)
3 tau_infinity subcells with 2 member(s)
subcells = [
[28],
[2,59],[5,86],[9,43]
]
cell #3 :
|C| = 7
W-rep = phi[[3, 1],[]]+phi[[3],[1]]
special rep = phi[[3],[1]] , dim = 4
orbit = [7, 1, 1]
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 4
1 tau_infinity subcells with 1 member(s)
3 tau_infinity subcells with 2 member(s)
subcells = [
[13],
[3,23],[7,34],[14,54]
]
cell #4 :
|C| = 5
W-rep = phi[[3],[1]]+phi[[],[4]]
special rep = phi[[3],[1]] , dim = 4
orbit = [7, 1, 1]
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 4
3 tau_infinity subcells with 1 member(s)
1 tau_infinity subcells with 2 member(s)
subcells = [
[10],[17],[30],
[4,29]
]
cell #5 :
|C| = 8
W-rep = phi[[2, 2],[]]+phi[[2],[2]]
special rep = phi[[2],[2]] , dim = 6
orbit = [5, 3, 1]
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 6
4 tau_infinity subcells with 1 member(s)
2 tau_infinity subcells with 2 member(s)
subcells = [
[27],[46],[67],[120],
[8,42],[16,58]
]
cell #6 :
|C| = 10
W-rep = phi[[2],[2]]+phi[[1],[3]]
special rep = phi[[2],[2]] , dim = 6
orbit = [5, 3, 1]
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 6
2 tau_infinity subcells with 1 member(s)
4 tau_infinity subcells with 2 member(s)
subcells = [
[21],[33],
[11,51],[25,75],[40,101],[82,163]
]
cell #7 :
|C| = 10
W-rep = phi[[2],[2]]+phi[[1],[3]]
special rep = phi[[2],[2]] , dim = 6
orbit = [5, 3, 1]
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 6
2 tau_infinity subcells with 1 member(s)
4 tau_infinity subcells with 2 member(s)
subcells = [
[39],[57],
[12,110],[22,140],[24,81],[52,207]
]
cell #8 :
|C| = 8
W-rep = phi[[2, 2],[]]+phi[[2],[2]]
special rep = phi[[2],[2]] , dim = 6
orbit = [5, 3, 1]
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 6
4 tau_infinity subcells with 1 member(s)
2 tau_infinity subcells with 2 member(s)
subcells = [
[48],[74],[100],[162],
[18,69],[32,90]
]
cell #9 :
|C| = 8
W-rep = phi[[2, 1],[1]]
special rep = phi[[2, 1],[1]] , dim = 8
orbit = [5, 2, 2]
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[15],[36],[62],[78],[104],[115],[130],[145]
]
cell #10 :
|C| = 10
W-rep = phi[[2],[2]]+phi[[1],[3]]
special rep = phi[[2],[2]] , dim = 6
orbit = [5, 3, 1]
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 6
2 tau_infinity subcells with 1 member(s)
4 tau_infinity subcells with 2 member(s)
subcells = [
[65],[89],
[26,151],[41,183],[44,118],[83,250]
]
cell #11 :
|C| = 8
W-rep = phi[[2, 1],[1]]
special rep = phi[[2, 1],[1]] , dim = 8
orbit = [5, 2, 2]
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[20],[35],[50],[56],[71],[77],[103],[129]
]
cell #12 :
|C| = 8
W-rep = phi[[2, 1],[1]]
special rep = phi[[2, 1],[1]] , dim = 8
orbit = [5, 2, 2]
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[31],[37],[61],[79],[105],[114],[144],[173]
]
cell #13 :
|C| = 10
W-rep = phi[[2],[2]]+phi[[1],[3]]
special rep = phi[[2],[2]] , dim = 6
orbit = [5, 3, 1]
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 6
2 tau_infinity subcells with 1 member(s)
4 tau_infinity subcells with 2 member(s)
subcells = [
[98],[128],
[47,195],[68,227],[72,160],[121,289]
]
cell #14 :
|C| = 8
W-rep = phi[[2, 1],[1]]
special rep = phi[[2, 1],[1]] , dim = 8
orbit = [5, 2, 2]
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[38],[60],[80],[88],[106],[113],[143],[172]
]
cell #15 :
|C| = 8
W-rep = phi[[2, 1],[1]]
special rep = phi[[2, 1],[1]] , dim = 8
orbit = [5, 2, 2]
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[55],[63],[93],[116],[146],[155],[187],[218]
]
cell #16 :
|C| = 8
W-rep = phi[[2, 1],[1]]
special rep = phi[[2, 1],[1]] , dim = 8
orbit = [5, 2, 2]
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[126],[135],[175],[202],[234],[242],[272],[299]
]
cell #17 :
|C| = 6
W-rep = phi[[1, 1],[2]]
special rep = phi[[1, 1],[2]] , dim = 6
orbit = [3, 3, 3]
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 6
6 tau_infinity subcells with 1 member(s)
subcells = [
[45],[66],[95],[119],[157],[189]
]
cell #18 :
|C| = 8
W-rep = phi[[2, 1],[1]]
special rep = phi[[2, 1],[1]] , dim = 8
orbit = [5, 2, 2]
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[64],[92],[117],[127],[147],[154],[186],[217]
]
cell #19 :
|C| = 9
W-rep = phi[[2],[1, 1]]+phi[[],[3, 1]]
special rep = phi[[2],[1, 1]] , dim = 6
orbit = [5, 1, 1, 1, 1]
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 6
3 tau_infinity subcells with 1 member(s)
3 tau_infinity subcells with 2 member(s)
subcells = [
[102],[137],[171],
[53,214],[76,164],[107,204]
]
cell #20 :
|C| = 8
W-rep = phi[[2, 1],[1]]
special rep = phi[[2, 1],[1]] , dim = 8
orbit = [5, 2, 2]
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[87],[96],[132],[158],[190],[199],[231],[261]
]
cell #21 :
|C| = 6
W-rep = phi[[1, 1],[2]]
special rep = phi[[1, 1],[2]] , dim = 6
orbit = [3, 3, 3]
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 6
6 tau_infinity subcells with 1 member(s)
subcells = [
[73],[99],[134],[161],[201],[233]
]
cell #22 :
|C| = 9
W-rep = phi[[2],[1, 1]]+phi[[],[3, 1]]
special rep = phi[[2],[1, 1]] , dim = 6
orbit = [5, 1, 1, 1, 1]
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 6
3 tau_infinity subcells with 1 member(s)
3 tau_infinity subcells with 2 member(s)
subcells = [
[185],[224],[259],
[123,213],[153,252],[192,286]
]
cell #23 :
|C| = 6
W-rep = phi[[1, 1],[2]]
special rep = phi[[1, 1],[2]] , dim = 6
orbit = [3, 3, 3]
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 6
6 tau_infinity subcells with 1 member(s)
subcells = [
[108],[138],[177],[205],[244],[274]
]
cell #24 :
|C| = 6
W-rep = phi[[1, 1],[2]]
special rep = phi[[1, 1],[2]] , dim = 6
orbit = [3, 3, 3]
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 6
6 tau_infinity subcells with 1 member(s)
subcells = [
[194],[226],[264],[288],[317],[338]
]
cell #25 :
|C| = 8
W-rep = phi[[1],[2, 1]]
special rep = phi[[1],[2, 1]] , dim = 8
orbit = [3, 3, 1, 1, 1]
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[84],[111],[141],[149],[181],[208],[248],[257]
]
cell #26 :
|C| = 9
W-rep = phi[[2],[1, 1]]+phi[[],[3, 1]]
special rep = phi[[2],[1, 1]] , dim = 6
orbit = [5, 1, 1, 1, 1]
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 6
3 tau_infinity subcells with 1 member(s)
3 tau_infinity subcells with 2 member(s)
subcells = [
[142],[180],[216],
[85,168],[112,209],[148,247]
]
cell #27 :
|C| = 6
W-rep = phi[[1, 1],[2]]
special rep = phi[[1, 1],[2]] , dim = 6
orbit = [3, 3, 3]
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 6
6 tau_infinity subcells with 1 member(s)
subcells = [
[109],[139],[178],[206],[245],[275]
]
cell #28 :
|C| = 9
W-rep = phi[[2, 1, 1],[]]+phi[[2],[1, 1]]
special rep = phi[[2],[1, 1]] , dim = 6
orbit = [5, 1, 1, 1, 1]
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 6
3 tau_infinity subcells with 1 member(s)
3 tau_infinity subcells with 2 member(s)
subcells = [
[212],[246],[281],
[169,330],[179,276],[219,307]
]
cell #29 :
|C| = 9
W-rep = phi[[2, 1, 1],[]]+phi[[2],[1, 1]]
special rep = phi[[2],[1, 1]] , dim = 6
orbit = [5, 1, 1, 1, 1]
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 6
3 tau_infinity subcells with 1 member(s)
3 tau_infinity subcells with 2 member(s)
subcells = [
[167],[203],[241],
[136,235],[174,271],[215,298]
]
cell #30 :
|C| = 8
W-rep = phi[[1],[2, 1]]
special rep = phi[[1],[2, 1]] , dim = 8
orbit = [3, 3, 1, 1, 1]
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[211],[240],[270],[277],[295],[303],[323],[345]
]
cell #31 :
|C| = 10
W-rep = phi[[1, 1, 1],[1]]+phi[[1, 1],[1, 1]]
special rep = phi[[1, 1],[1, 1]] , dim = 6
orbit = [3, 2, 2, 1, 1]
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 6
2 tau_infinity subcells with 1 member(s)
4 tau_infinity subcells with 2 member(s)
subcells = [
[255],[285],
[94,262],[156,315],[188,336],[223,311]
]
cell #32 :
|C| = 9
W-rep = phi[[2, 1, 1],[]]+phi[[2],[1, 1]]
special rep = phi[[2],[1, 1]] , dim = 6
orbit = [5, 1, 1, 1, 1]
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 6
3 tau_infinity subcells with 1 member(s)
3 tau_infinity subcells with 2 member(s)
subcells = [
[124],[159],[198],
[97,191],[131,230],[170,260]
]
cell #33 :
|C| = 6
W-rep = phi[[1, 1],[2]]
special rep = phi[[1, 1],[2]] , dim = 6
orbit = [3, 3, 3]
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 6
6 tau_infinity subcells with 1 member(s)
subcells = [
[150],[182],[222],[249],[284],[310]
]
cell #34 :
|C| = 8
W-rep = phi[[1],[2, 1]]
special rep = phi[[1],[2, 1]] , dim = 8
orbit = [3, 3, 1, 1, 1]
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[122],[152],[184],[193],[225],[251],[287],[296]
]
cell #35 :
|C| = 8
W-rep = phi[[1],[2, 1]]
special rep = phi[[1],[2, 1]] , dim = 8
orbit = [3, 3, 1, 1, 1]
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[166],[197],[229],[236],[256],[266],[291],[319]
]
cell #36 :
|C| = 8
W-rep = phi[[1],[2, 1]]
special rep = phi[[1],[2, 1]] , dim = 8
orbit = [3, 3, 1, 1, 1]
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[254],[280],[306],[312],[327],[333],[348],[363]
]
cell #37 :
|C| = 10
W-rep = phi[[1, 1, 1],[1]]+phi[[1, 1],[1, 1]]
special rep = phi[[1, 1],[1, 1]] , dim = 6
orbit = [3, 2, 2, 1, 1]
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 6
2 tau_infinity subcells with 1 member(s)
4 tau_infinity subcells with 2 member(s)
subcells = [
[294],[318],
[133,300],[200,342],[232,357],[265,339]
]
cell #38 :
|C| = 8
W-rep = phi[[1],[2, 1]]
special rep = phi[[1],[2, 1]] , dim = 8
orbit = [3, 3, 1, 1, 1]
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[165],[196],[228],[237],[267],[290],[320],[328]
]
cell #39 :
|C| = 10
W-rep = phi[[1, 1, 1],[1]]+phi[[1, 1],[1, 1]]
special rep = phi[[1, 1],[1, 1]] , dim = 6
orbit = [3, 2, 2, 1, 1]
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 6
2 tau_infinity subcells with 1 member(s)
4 tau_infinity subcells with 2 member(s)
subcells = [
[326],[344],
[176,331],[243,361],[273,371],[302,359]
]
cell #40 :
|C| = 8
W-rep = phi[[1],[2, 1]]
special rep = phi[[1],[2, 1]] , dim = 8
orbit = [3, 3, 1, 1, 1]
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[210],[239],[269],[278],[304],[322],[346],[352]
]
cell #41 :
|C| = 10
W-rep = phi[[1, 1, 1],[1]]+phi[[1, 1],[1, 1]]
special rep = phi[[1, 1],[1, 1]] , dim = 6
orbit = [3, 2, 2, 1, 1]
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 6
2 tau_infinity subcells with 1 member(s)
4 tau_infinity subcells with 2 member(s)
subcells = [
[350],[362],
[220,301],[282,343],[308,358],[332,372]
]
cell #42 :
|C| = 8
W-rep = phi[[1],[2, 1]]
special rep = phi[[1],[2, 1]] , dim = 8
orbit = [3, 3, 1, 1, 1]
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[238],[253],[268],[279],[305],[321],[347],[368]
]
cell #43 :
|C| = 8
W-rep = phi[[1, 1],[1, 1]]+phi[[],[2, 2]]
special rep = phi[[1, 1],[1, 1]] , dim = 6
orbit = [3, 2, 2, 1, 1]
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 6
4 tau_infinity subcells with 1 member(s)
2 tau_infinity subcells with 2 member(s)
subcells = [
[221],[283],[309],[335],
[293,351],[314,365]
]
cell #44 :
|C| = 8
W-rep = phi[[1, 1],[1, 1]]+phi[[],[2, 2]]
special rep = phi[[1, 1],[1, 1]] , dim = 6
orbit = [3, 2, 2, 1, 1]
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 6
4 tau_infinity subcells with 1 member(s)
2 tau_infinity subcells with 2 member(s)
subcells = [
[263],[316],[337],[356],
[325,367],[341,375]
]
cell #45 :
|C| = 7
W-rep = phi[[1],[1, 1, 1]]+phi[[],[2, 1, 1]]
special rep = phi[[1],[1, 1, 1]] , dim = 4
orbit = [3, 1, 1, 1, 1, 1, 1]
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 4
1 tau_infinity subcells with 1 member(s)
3 tau_infinity subcells with 2 member(s)
subcells = [
[334],
[258,382],[292,377],[313,364]
]
cell #46 :
|C| = 7
W-rep = phi[[1],[1, 1, 1]]+phi[[],[2, 1, 1]]
special rep = phi[[1],[1, 1, 1]] , dim = 4
orbit = [3, 1, 1, 1, 1, 1, 1]
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 4
1 tau_infinity subcells with 1 member(s)
3 tau_infinity subcells with 2 member(s)
subcells = [
[355],
[297,378],[324,381],[340,374]
]
cell #47 :
|C| = 7
W-rep = phi[[1],[1, 1, 1]]+phi[[],[2, 1, 1]]
special rep = phi[[1],[1, 1, 1]] , dim = 4
orbit = [3, 1, 1, 1, 1, 1, 1]
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 4
1 tau_infinity subcells with 1 member(s)
3 tau_infinity subcells with 2 member(s)
subcells = [
[370],
[329,369],[349,376],[360,380]
]
cell #48 :
|C| = 5
W-rep = phi[[1, 1, 1, 1],[]]+phi[[1],[1, 1, 1]]
special rep = phi[[1],[1, 1, 1]] , dim = 4
orbit = [3, 1, 1, 1, 1, 1, 1]
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 4
3 tau_infinity subcells with 1 member(s)
1 tau_infinity subcells with 2 member(s)
subcells = [
[353],[366],[373],
[354,379]
]
cell #49 :
|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, 1]
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 1
1 tau_infinity subcells with 1 member(s)
subcells = [
[383]
]