### F4 : Left Cell Data ##
cell #0 :
|C| = 1
W-rep = phi[1,0]
special rep = phi[1,0] , dim = 1
orbit = F4
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| = 6
W-rep = phi[2,4,2]+phi[4,1]
special rep = phi[4,1] , dim = 4
orbit = F4(a1)
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 4
2 tau_infinity subcells with 1 member(s)
2 tau_infinity subcells with 2 member(s)
subcells = [
[20],[51],
[1,56],[6,35]
]
cell #2 :
|C| = 6
W-rep = phi[2,4,2]+phi[4,1]
special rep = phi[4,1] , dim = 4
orbit = F4(a1)
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 4
2 tau_infinity subcells with 1 member(s)
2 tau_infinity subcells with 2 member(s)
subcells = [
[9],[28],
[2,18],[5,31]
]
cell #3 :
|C| = 6
W-rep = phi[2,4,1]+phi[4,1]
special rep = phi[4,1] , dim = 4
orbit = F4(a1)
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 4
2 tau_infinity subcells with 1 member(s)
2 tau_infinity subcells with 2 member(s)
subcells = [
[7],[14],
[3,21],[13,52]
]
cell #4 :
|C| = 6
W-rep = phi[2,4,1]+phi[4,1]
special rep = phi[4,1] , dim = 4
orbit = F4(a1)
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 4
2 tau_infinity subcells with 1 member(s)
2 tau_infinity subcells with 2 member(s)
subcells = [
[17],[30],
[4,86],[10,40]
]
cell #5 :
|C| = 9
W-rep = phi[9,2]
special rep = phi[9,2] , dim = 9
orbit = F4(a2)
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 9
9 tau_infinity subcells with 1 member(s)
subcells = [
[8],[16],[27],[39],[47],[73],[85],[100],[140]
]
cell #6 :
|C| = 9
W-rep = phi[9,2]
special rep = phi[9,2] , dim = 9
orbit = F4(a2)
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 9
9 tau_infinity subcells with 1 member(s)
subcells = [
[11],[22],[25],[34],[43],[62],[68],[92],[131]
]
cell #7 :
|C| = 9
W-rep = phi[9,2]
special rep = phi[9,2] , dim = 9
orbit = F4(a2)
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 9
9 tau_infinity subcells with 1 member(s)
subcells = [
[12],[23],[24],[36],[42],[55],[60],[107],[188]
]
cell #8 :
|C| = 9
W-rep = phi[9,2]
special rep = phi[9,2] , dim = 9
orbit = F4(a2)
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 9
9 tau_infinity subcells with 1 member(s)
subcells = [
[19],[33],[50],[67],[79],[114],[130],[150],[200]
]
cell #9 :
|C| = 9
W-rep = phi[9,2]
special rep = phi[9,2] , dim = 9
orbit = F4(a2)
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 9
9 tau_infinity subcells with 1 member(s)
subcells = [
[81],[116],[119],[151],[164],[199],[206],[292],[417]
]
cell #10 :
|C| = 8
W-rep = phi[8,3,2]
special rep = phi[8,3,2] , dim = 8
orbit = B3
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[15],[38],[61],[84],[124],[169],[212],[270]
]
cell #11 :
|C| = 9
W-rep = phi[9,2]
special rep = phi[9,2] , dim = 9
orbit = F4(a2)
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 9
9 tau_infinity subcells with 1 member(s)
subcells = [
[26],[44],[45],[63],[71],[91],[97],[158],[256]
]
cell #12 :
|C| = 9
W-rep = phi[9,2]
special rep = phi[9,2] , dim = 9
orbit = F4(a2)
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 9
9 tau_infinity subcells with 1 member(s)
subcells = [
[64],[95],[127],[156],[176],[230],[254],[282],[351]
]
cell #13 :
|C| = 8
W-rep = phi[8,3,1]
special rep = phi[8,3,1] , dim = 8
orbit = C3
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[29],[48],[74],[76],[111],[145],[219],[332]
]
cell #14 :
|C| = 9
W-rep = phi[9,2]
special rep = phi[9,2] , dim = 9
orbit = F4(a2)
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 9
9 tau_infinity subcells with 1 member(s)
subcells = [
[37],[59],[83],[106],[122],[167],[187],[211],[271]
]
cell #15 :
|C| = 8
W-rep = phi[8,3,2]
special rep = phi[8,3,2] , dim = 8
orbit = B3
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[32],[66],[98],[129],[179],[233],[284],[350]
]
cell #16 :
|C| = 9
W-rep = phi[9,2]
special rep = phi[9,2] , dim = 9
orbit = F4(a2)
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 9
9 tau_infinity subcells with 1 member(s)
subcells = [
[49],[75],[77],[101],[112],[139],[146],[220],[333]
]
cell #17 :
|C| = 8
W-rep = phi[8,3,2]
special rep = phi[8,3,2] , dim = 8
orbit = B3
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[58],[105],[148],[186],[246],[308],[365],[438]
]
cell #18 :
|C| = 8
W-rep = phi[8,3,2]
special rep = phi[8,3,2] , dim = 8
orbit = B3
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[141],[215],[278],[328],[403],[477],[542],[623]
]
cell #19 :
|C| = 8
W-rep = phi[8,3,1]
special rep = phi[8,3,1] , dim = 8
orbit = C3
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[90],[126],[171],[172],[226],[276],[372],[506]
]
cell #20 :
|C| = 8
W-rep = phi[8,3,1]
special rep = phi[8,3,1] , dim = 8
orbit = C3
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[195],[248],[310],[313],[382],[444],[551],[690]
]
cell #21 :
|C| = 8
W-rep = phi[8,3,2]
special rep = phi[8,3,2] , dim = 8
orbit = B3
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[201],[287],[358],[412],[492],[568],[635],[715]
]
cell #22 :
|C| = 8
W-rep = phi[8,3,1]
special rep = phi[8,3,1] , dim = 8
orbit = C3
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[265],[324],[393],[396],[470],[535],[643],[777]
]
cell #23 :
|C| = 72
W-rep = phi[4,8]+phi[6,6,2]+phi[9,6,1]+phi[9,6,2]+phi[12,4]+2*phi[16,5]
special rep = phi[12,4] , dim = 12
orbit = F4(a3)
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 12
6 tau_infinity subcells with 4 member(s)
2 tau_infinity subcells with 6 member(s)
4 tau_infinity subcells with 9 member(s)
subcells = [
[177,314,487,676],[193,344,517,702],[231,383,563,750],[244,408,586,766],[283,447,632,812],[306,482,662,835],
[96,353,356,537,719,883],[138,431,433,621,796,948],
[41,222,236,379,554,575,737,740,901],[65,157,299,456,459,653,813,817,961],[87,182,335,499,513,693,862,865,999],[128,237,255,577,595,598,926,930,1042]
]
cell #24 :
|C| = 8
W-rep = phi[8,3,2]
special rep = phi[8,3,2] , dim = 8
orbit = B3
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[57],[104],[147],[185],[245],[307],[364],[437]
]
cell #25 :
|C| = 8
W-rep = phi[8,3,1]
special rep = phi[8,3,1] , dim = 8
orbit = C3
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[89],[125],[170],[173],[227],[277],[373],[507]
]
cell #26 :
|C| = 8
W-rep = phi[8,3,2]
special rep = phi[8,3,2] , dim = 8
orbit = B3
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[93],[154],[207],[252],[320],[389],[451],[529]
]
cell #27 :
|C| = 8
W-rep = phi[8,3,2]
special rep = phi[8,3,2] , dim = 8
orbit = B3
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[272],[368],[445],[502],[584],[660],[726],[802]
]
cell #28 :
|C| = 8
W-rep = phi[8,3,1]
special rep = phi[8,3,1] , dim = 8
orbit = C3
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[343],[407],[481],[485],[561],[628],[733],[858]
]
cell #29 :
|C| = 47
W-rep = phi[4,7,2]+phi[6,6,1]+phi[9,6,2]+phi[12,4]+phi[16,5]
special rep = phi[12,4] , dim = 12
orbit = F4(a3)
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 12
1 tau_infinity subcells with 2 member(s)
3 tau_infinity subcells with 3 member(s)
4 tau_infinity subcells with 4 member(s)
4 tau_infinity subcells with 5 member(s)
subcells = [
[347,710],
[135,427,790],[180,495,849],[234,571,911],
[160,298,464,651],[216,366,548,729],[258,423,603,785],[329,500,687,854],
[46,240,404,580,919],[72,302,478,656,973],[99,361,543,724,1017],[142,279,441,624,806]
]
cell #30 :
|C| = 8
W-rep = phi[8,3,1]
special rep = phi[8,3,1] , dim = 8
orbit = C3
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[136],[181],[235],[238],[300],[357],[460],[599]
]
cell #31 :
|C| = 47
W-rep = phi[4,7,1]+phi[6,6,1]+phi[9,6,1]+phi[12,4]+phi[16,5]
special rep = phi[12,4] , dim = 12
orbit = F4(a3)
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 12
1 tau_infinity subcells with 2 member(s)
3 tau_infinity subcells with 3 member(s)
4 tau_infinity subcells with 4 member(s)
4 tau_infinity subcells with 5 member(s)
subcells = [
[275,625],
[120,400,759],[165,474,828],[209,541,887],
[161,295,467,649],[214,371,544,730],[259,420,606,783],[327,505,683,855],
[53,263,425,613,941],[80,322,491,680,985],[115,391,567,754,1030],[196,348,525,706,879]
]
cell #32 :
|C| = 8
W-rep = phi[8,3,1]
special rep = phi[8,3,1] , dim = 8
orbit = C3
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[54],[82],[117],[118],[163],[205],[291],[416]
]
cell #33 :
|C| = 72
W-rep = phi[4,8]+phi[6,6,2]+phi[9,6,1]+phi[9,6,2]+phi[12,4]+2*phi[16,5]
special rep = phi[12,4] , dim = 12
orbit = F4(a3)
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 12
6 tau_infinity subcells with 4 member(s)
2 tau_infinity subcells with 6 member(s)
4 tau_infinity subcells with 9 member(s)
subcells = [
[242,397,578,763],[262,429,610,788],[304,471,654,832],[319,497,677,847],[363,538,722,889],[388,573,751,909],
[144,439,443,627,629,953],[197,346,522,712,876,1007],
[69,159,311,466,483,646,820,824,967],[103,218,381,546,550,560,732,891,1018],[132,249,257,409,605,780,933,937,1048],[184,312,331,484,685,689,857,989,1081]
]
cell #34 :
|C| = 72
W-rep = phi[4,8]+phi[6,6,2]+phi[9,6,1]+phi[9,6,2]+phi[12,4]+2*phi[16,5]
special rep = phi[12,4] , dim = 12
orbit = F4(a3)
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 12
6 tau_infinity subcells with 4 member(s)
2 tau_infinity subcells with 6 member(s)
4 tau_infinity subcells with 9 member(s)
subcells = [
[241,399,579,764],[261,428,612,789],[303,473,655,833],[318,496,679,848],[362,540,723,890],[387,572,753,910],
[143,274,440,630,805,954],[198,521,523,707,711,1008],
[70,162,293,461,465,666,821,838,968],[102,213,217,370,547,742,894,902,1019],[133,260,418,590,600,604,769,934,1049],[183,326,330,504,668,686,840,992,1082]
]
cell #35 :
|C| = 47
W-rep = phi[4,7,2]+phi[6,6,1]+phi[9,6,2]+phi[12,4]+phi[16,5]
special rep = phi[12,4] , dim = 12
orbit = F4(a3)
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 12
1 tau_infinity subcells with 2 member(s)
3 tau_infinity subcells with 3 member(s)
4 tau_infinity subcells with 4 member(s)
4 tau_infinity subcells with 5 member(s)
subcells = [
[434,797],
[194,518,870],[247,587,922],[309,663,976],
[223,380,555,741],[288,453,640,814],[336,514,694,866],[413,592,774,927],
[78,315,493,671,983],[113,384,569,745,1028],[149,448,636,809,1063],[202,359,532,716,885]
]
cell #36 :
|C| = 47
W-rep = phi[4,7,1]+phi[6,6,1]+phi[9,6,1]+phi[12,4]+phi[16,5]
special rep = phi[12,4] , dim = 12
orbit = F4(a3)
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 12
1 tau_infinity subcells with 2 member(s)
3 tau_infinity subcells with 3 member(s)
4 tau_infinity subcells with 4 member(s)
4 tau_infinity subcells with 5 member(s)
subcells = [
[355,717],
[174,489,842],[228,565,904],[280,634,957],
[224,376,558,739],[286,458,637,815],[337,510,697,864],[411,597,771,928],
[88,341,516,704,1002],[123,405,583,768,1038],[168,479,659,837,1073],[266,435,618,793,950]
]
cell #37 :
|C| = 57
W-rep = phi[1,12,2]+phi[4,7,2]+phi[6,6,2]+2*phi[9,6,2]+phi[12,4]+phi[16,5]
special rep = phi[12,4] , dim = 12
orbit = F4(a3)
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 12
3 tau_infinity subcells with 2 member(s)
1 tau_infinity subcells with 3 member(s)
3 tau_infinity subcells with 5 member(s)
4 tau_infinity subcells with 6 member(s)
1 tau_infinity subcells with 9 member(s)
subcells = [
[342,701],[406,765],[480,834],
[267,619,947],
[175,321,486,675,846],[229,390,562,749,908],[281,452,631,811,959],
[108,377,394,559,736,900],[155,455,469,639,642,960],[189,325,511,698,861,998],[253,395,594,773,776,1041],
[94,208,352,531,534,536,721,882,1014]
]
cell #38 :
|C| = 72
W-rep = phi[4,8]+phi[6,6,2]+phi[9,6,1]+phi[9,6,2]+phi[12,4]+2*phi[16,5]
special rep = phi[12,4] , dim = 12
orbit = F4(a3)
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 12
6 tau_infinity subcells with 4 member(s)
2 tau_infinity subcells with 6 member(s)
4 tau_infinity subcells with 9 member(s)
subcells = [
[317,488,669,845],[340,520,703,868],[386,564,743,907],[402,589,767,920],[450,633,807,958],[476,665,836,974],
[204,354,530,718,720,1013],[268,432,615,794,799,1055],
[109,221,225,552,557,574,896,913,1023],[153,285,290,457,638,652,816,969,1064],[190,334,338,498,691,696,851,994,1086],[251,410,415,576,596,772,915,929,1110]
]
cell #39 :
|C| = 57
W-rep = phi[1,12,1]+phi[4,7,1]+phi[6,6,2]+2*phi[9,6,1]+phi[12,4]+phi[16,5]
special rep = phi[12,4] , dim = 12
orbit = F4(a3)
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 12
3 tau_infinity subcells with 2 member(s)
1 tau_infinity subcells with 3 member(s)
3 tau_infinity subcells with 5 member(s)
4 tau_infinity subcells with 6 member(s)
1 tau_infinity subcells with 9 member(s)
subcells = [
[316,672],[385,746],[449,810],
[203,533,884],
[192,339,519,700,871],[243,401,588,762,923],[305,475,664,831,977],
[110,374,378,556,755,899],[152,289,454,641,826,962],[191,508,512,681,695,997],[250,414,593,757,775,1043],
[137,269,430,614,616,620,798,944,1058]
]
cell #40 :
|C| = 47
W-rep = phi[4,7,2]+phi[6,6,1]+phi[9,6,2]+phi[12,4]+phi[16,5]
special rep = phi[12,4] , dim = 12
orbit = F4(a3)
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 12
1 tau_infinity subcells with 2 member(s)
3 tau_infinity subcells with 3 member(s)
4 tau_infinity subcells with 4 member(s)
4 tau_infinity subcells with 5 member(s)
subcells = [
[526,877],
[264,611,942],[323,678,986],[392,752,1031],
[296,468,647,825],[369,545,731,892],[421,607,781,938],[503,684,856,990],
[121,398,585,760,1036],[166,472,661,829,1071],[210,539,727,888,1098],[273,446,626,803,955]
]
cell #41 :
|C| = 47
W-rep = phi[4,7,1]+phi[6,6,1]+phi[9,6,1]+phi[12,4]+phi[16,5]
special rep = phi[12,4] , dim = 12
orbit = F4(a3)
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 12
1 tau_infinity subcells with 2 member(s)
3 tau_infinity subcells with 3 member(s)
4 tau_infinity subcells with 4 member(s)
4 tau_infinity subcells with 5 member(s)
subcells = [
[442,804],
[239,581,917],[301,657,971],[360,725,1016],
[297,463,650,823],[367,549,728,893],[422,602,784,936],[501,688,853,991],
[134,426,609,791,1052],[178,494,674,850,1079],[232,570,748,912,1105],[345,527,709,873,1010]
]
cell #42 :
|C| = 8
W-rep = phi[8,9,2]
special rep = phi[8,9,2] , dim = 8
orbit = A2
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[294],[419],[524],[591],[667],[670],[744],[808]
]
cell #43 :
|C| = 8
W-rep = phi[8,9,1]
special rep = phi[8,9,1] , dim = 8
orbit = A2s
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[349],[424],[490],[566],[648],[705],[782],[878]
]
cell #44 :
|C| = 8
W-rep = phi[8,9,2]
special rep = phi[8,9,2] , dim = 8
orbit = A2
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[375],[509],[617],[682],[756],[758],[827],[886]
]
cell #45 :
|C| = 8
W-rep = phi[8,9,1]
special rep = phi[8,9,1] , dim = 8
orbit = A2s
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[436],[515],[582],[658],[738],[792],[863],[949]
]
cell #46 :
|C| = 8
W-rep = phi[8,9,2]
special rep = phi[8,9,2] , dim = 8
orbit = A2
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[462],[601],[708],[770],[839],[841],[903],[956]
]
cell #47 :
|C| = 8
W-rep = phi[8,9,1]
special rep = phi[8,9,1] , dim = 8
orbit = A2s
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[528],[608],[673],[747],[822],[872],[935],[1009]
]
cell #48 :
|C| = 8
W-rep = phi[8,9,2]
special rep = phi[8,9,2] , dim = 8
orbit = A2
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[553],[692],[795],[852],[914],[916],[970],[1015]
]
cell #49 :
|C| = 8
W-rep = phi[8,9,1]
special rep = phi[8,9,1] , dim = 8
orbit = A2s
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[622],[699],[761],[830],[898],[943],[996],[1057]
]
cell #50 :
|C| = 8
W-rep = phi[8,9,2]
special rep = phi[8,9,2] , dim = 8
orbit = A2
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[644],[778],[874],[924],[978],[980],[1025],[1061]
]
cell #51 :
|C| = 8
W-rep = phi[8,9,2]
special rep = phi[8,9,2] , dim = 8
orbit = A2
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[645],[779],[875],[925],[979],[981],[1026],[1062]
]
cell #52 :
|C| = 8
W-rep = phi[8,9,1]
special rep = phi[8,9,1] , dim = 8
orbit = A2s
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[713],[786],[843],[905],[965],[1003],[1046],[1093]
]
cell #53 :
|C| = 8
W-rep = phi[8,9,1]
special rep = phi[8,9,1] , dim = 8
orbit = A2s
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[714],[787],[844],[906],[966],[1004],[1047],[1094]
]
cell #54 :
|C| = 8
W-rep = phi[8,9,2]
special rep = phi[8,9,2] , dim = 8
orbit = A2
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[734],[859],[945],[987],[1032],[1034],[1069],[1097]
]
cell #55 :
|C| = 8
W-rep = phi[8,9,1]
special rep = phi[8,9,1] , dim = 8
orbit = A2s
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[880],[939],[982],[1027],[1067],[1090],[1113],[1136]
]
cell #56 :
|C| = 9
W-rep = phi[9,10]
special rep = phi[9,10] , dim = 9
orbit = A1+A1s
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 9
9 tau_infinity subcells with 1 member(s)
subcells = [
[735],[860],[946],[951],[988],[1000],[1033],[1035],[1070]
]
cell #57 :
|C| = 8
W-rep = phi[8,9,1]
special rep = phi[8,9,1] , dim = 8
orbit = A2s
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[800],[867],[918],[972],[1022],[1053],[1085],[1119]
]
cell #58 :
|C| = 8
W-rep = phi[8,9,2]
special rep = phi[8,9,2] , dim = 8
orbit = A2
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 8
8 tau_infinity subcells with 1 member(s)
subcells = [
[819],[932],[1006],[1040],[1075],[1077],[1103],[1122]
]
cell #59 :
|C| = 9
W-rep = phi[9,10]
special rep = phi[9,10] , dim = 9
orbit = A1+A1s
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 9
9 tau_infinity subcells with 1 member(s)
subcells = [
[801],[869],[897],[921],[975],[995],[1024],[1056],[1087]
]
cell #60 :
|C| = 9
W-rep = phi[9,10]
special rep = phi[9,10] , dim = 9
orbit = A1+A1s
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 9
9 tau_infinity subcells with 1 member(s)
subcells = [
[818],[931],[1005],[1011],[1039],[1050],[1074],[1076],[1102]
]
cell #61 :
|C| = 9
W-rep = phi[9,10]
special rep = phi[9,10] , dim = 9
orbit = A1+A1s
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 9
9 tau_infinity subcells with 1 member(s)
subcells = [
[881],[940],[964],[984],[1029],[1045],[1068],[1092],[1114]
]
cell #62 :
|C| = 9
W-rep = phi[9,10]
special rep = phi[9,10] , dim = 9
orbit = A1+A1s
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 9
9 tau_infinity subcells with 1 member(s)
subcells = [
[895],[993],[1054],[1059],[1080],[1088],[1106],[1107],[1125]
]
cell #63 :
|C| = 9
W-rep = phi[9,10]
special rep = phi[9,10] , dim = 9
orbit = A1+A1s
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 9
9 tau_infinity subcells with 1 member(s)
subcells = [
[952],[1001],[1021],[1037],[1072],[1084],[1101],[1118],[1132]
]
cell #64 :
|C| = 9
W-rep = phi[9,10]
special rep = phi[9,10] , dim = 9
orbit = A1+A1s
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 9
9 tau_infinity subcells with 1 member(s)
subcells = [
[963],[1044],[1091],[1095],[1109],[1115],[1127],[1128],[1139]
]
cell #65 :
|C| = 9
W-rep = phi[9,10]
special rep = phi[9,10] , dim = 9
orbit = A1+A1s
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 9
9 tau_infinity subcells with 1 member(s)
subcells = [
[1012],[1051],[1066],[1078],[1104],[1112],[1124],[1135],[1143]
]
cell #66 :
|C| = 9
W-rep = phi[9,10]
special rep = phi[9,10] , dim = 9
orbit = A1+A1s
depth of tau_infinity partitioning = 2
number of tau_infinity subcells = 9
9 tau_infinity subcells with 1 member(s)
subcells = [
[1020],[1060],[1083],[1089],[1108],[1117],[1126],[1129],[1140]
]
cell #67 :
|C| = 6
W-rep = phi[2,16,2]+phi[4,13]
special rep = phi[4,13] , dim = 4
orbit = A1s
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 4
2 tau_infinity subcells with 1 member(s)
2 tau_infinity subcells with 2 member(s)
subcells = [
[1121],[1134],
[1065,1147],[1111,1141]
]
cell #68 :
|C| = 6
W-rep = phi[2,16,1]+phi[4,13]
special rep = phi[4,13] , dim = 4
orbit = A1s
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 4
2 tau_infinity subcells with 1 member(s)
2 tau_infinity subcells with 2 member(s)
subcells = [
[1100],[1131],
[1096,1150],[1116,1145]
]
cell #69 :
|C| = 6
W-rep = phi[2,16,2]+phi[4,13]
special rep = phi[4,13] , dim = 4
orbit = A1s
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 4
2 tau_infinity subcells with 1 member(s)
2 tau_infinity subcells with 2 member(s)
subcells = [
[1137],[1144],
[1099,1138],[1130,1148]
]
cell #70 :
|C| = 6
W-rep = phi[2,16,1]+phi[4,13]
special rep = phi[4,13] , dim = 4
orbit = A1s
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 4
2 tau_infinity subcells with 1 member(s)
2 tau_infinity subcells with 2 member(s)
subcells = [
[1123],[1142],
[1120,1146],[1133,1149]
]
cell #71 :
|C| = 1
W-rep = phi[1,24]
special rep = phi[1,24] , dim = 1
orbit = 0
depth of tau_infinity partitioning = 1
number of tau_infinity subcells = 1
1 tau_infinity subcells with 1 member(s)
subcells = [
[1151]
]