TII subcells for the E7ad(E6xR) x E7sc(R) block of E7ad
#
cell#0 , |C| = 105
special orbit = A5b
special rep = phi[105,12] , dim = 105
cell rep = phi[105,12]
TII depth = 2
TII multiplicity polynomial = 105*X
TII subcells:
  tii[18,1] := {0}
  tii[18,2] := {20}
  tii[18,3] := {49}
  tii[18,4] := {104}
  tii[18,5] := {92}
  tii[18,6] := {43}
  tii[18,7] := {67}
  tii[18,8] := {75}
  tii[18,9] := {79}
  tii[18,10] := {66}
  tii[18,11] := {50}
  tii[18,12] := {1}
  tii[18,13] := {101}
  tii[18,14] := {102}
  tii[18,15] := {14}
  tii[18,16] := {4}
  tii[18,17] := {63}
  tii[18,18] := {86}
  tii[18,19] := {89}
  tii[18,20] := {13}
  tii[18,21] := {95}
  tii[18,22] := {58}
  tii[18,23] := {85}
  tii[18,24] := {96}
  tii[18,25] := {31}
  tii[18,26] := {72}
  tii[18,27] := {21}
  tii[18,28] := {90}
  tii[18,29] := {78}
  tii[18,30] := {103}
  tii[18,31] := {24}
  tii[18,32] := {93}
  tii[18,33] := {100}
  tii[18,34] := {32}
  tii[18,35] := {94}
  tii[18,36] := {25}
  tii[18,37] := {3}
  tii[18,38] := {83}
  tii[18,39] := {15}
  tii[18,40] := {70}
  tii[18,41] := {6}
  tii[18,42] := {38}
  tii[18,43] := {18}
  tii[18,44] := {9}
  tii[18,45] := {99}
  tii[18,46] := {91}
  tii[18,47] := {80}
  tii[18,48] := {52}
  tii[18,49] := {82}
  tii[18,50] := {44}
  tii[18,51] := {81}
  tii[18,52] := {76}
  tii[18,53] := {61}
  tii[18,54] := {62}
  tii[18,55] := {69}
  tii[18,56] := {53}
  tii[18,57] := {60}
  tii[18,58] := {59}
  tii[18,59] := {42}
  tii[18,60] := {41}
  tii[18,61] := {22}
  tii[18,62] := {23}
  tii[18,63] := {12}
  tii[18,64] := {46}
  tii[18,65] := {56}
  tii[18,66] := {47}
  tii[18,67] := {27}
  tii[18,68] := {97}
  tii[18,69] := {34}
  tii[18,70] := {88}
  tii[18,71] := {28}
  tii[18,72] := {54}
  tii[18,73] := {37}
  tii[18,74] := {98}
  tii[18,75] := {35}
  tii[18,76] := {17}
  tii[18,77] := {29}
  tii[18,78] := {73}
  tii[18,79] := {64}
  tii[18,80] := {2}
  tii[18,81] := {77}
  tii[18,82] := {71}
  tii[18,83] := {40}
  tii[18,84] := {87}
  tii[18,85] := {55}
  tii[18,86] := {65}
  tii[18,87] := {36}
  tii[18,88] := {30}
  tii[18,89] := {5}
  tii[18,90] := {16}
  tii[18,91] := {8}
  tii[18,92] := {39}
  tii[18,93] := {51}
  tii[18,94] := {19}
  tii[18,95] := {84}
  tii[18,96] := {33}
  tii[18,97] := {10}
  tii[18,98] := {26}
  tii[18,99] := {68}
  tii[18,100] := {45}
  tii[18,101] := {11}
  tii[18,102] := {74}
  tii[18,103] := {57}
  tii[18,104] := {48}
  tii[18,105] := {7}

cell#1 , |C| = 504
special orbit = A4
special rep = phi[420,13] , dim = 420
cell rep = phi[84,15]+phi[420,13]
TII depth = 4
TII multiplicity polynomial = 336*X+84*X^2
TII subcells:
  tii[16,1] := {41}
  tii[16,2] := {141, 142}
  tii[16,3] := {470, 471}
  tii[16,4] := {322, 323}
  tii[16,5] := {73}
  tii[16,6] := {162}
  tii[16,7] := {195, 196}
  tii[16,8] := {280}
  tii[16,9] := {156}
  tii[16,10] := {254, 255}
  tii[16,11] := {276}
  tii[16,12] := {312, 313}
  tii[16,13] := {215}
  tii[16,14] := {372, 373}
  tii[16,15] := {278}
  tii[16,16] := {15}
  tii[16,17] := {460}
  tii[16,18] := {33}
  tii[16,19] := {362}
  tii[16,20] := {57}
  tii[16,21] := {394, 395}
  tii[16,22] := {76}
  tii[16,23] := {56}
  tii[16,24] := {484, 485}
  tii[16,25] := {463}
  tii[16,26] := {116}
  tii[16,27] := {88}
  tii[16,28] := {132}
  tii[16,29] := {123}
  tii[16,30] := {0}
  tii[16,31] := {266, 267}
  tii[16,32] := {235}
  tii[16,33] := {12}
  tii[16,34] := {11}
  tii[16,35] := {354}
  tii[16,36] := {38}
  tii[16,37] := {2}
  tii[16,38] := {6}
  tii[16,39] := {232}
  tii[16,40] := {296}
  tii[16,41] := {31}
  tii[16,42] := {30}
  tii[16,43] := {109}
  tii[16,44] := {326, 327}
  tii[16,45] := {97, 98}
  tii[16,46] := {211}
  tii[16,47] := {444, 445}
  tii[16,48] := {357}
  tii[16,49] := {249}
  tii[16,50] := {293}
  tii[16,51] := {384, 385}
  tii[16,52] := {414}
  tii[16,53] := {68}
  tii[16,54] := {52}
  tii[16,55] := {13}
  tii[16,56] := {70}
  tii[16,57] := {415}
  tii[16,58] := {62, 63}
  tii[16,59] := {440, 441}
  tii[16,60] := {108}
  tii[16,61] := {352}
  tii[16,62] := {82}
  tii[16,63] := {19}
  tii[16,64] := {309}
  tii[16,65] := {457}
  tii[16,66] := {105}
  tii[16,67] := {488}
  tii[16,68] := {369}
  tii[16,69] := {67}
  tii[16,70] := {405}
  tii[16,71] := {59}
  tii[16,72] := {436, 437}
  tii[16,73] := {121}
  tii[16,74] := {119}
  tii[16,75] := {350}
  tii[16,76] := {292}
  tii[16,77] := {92}
  tii[16,78] := {91}
  tii[16,79] := {205, 206}
  tii[16,80] := {137}
  tii[16,81] := {434, 435}
  tii[16,82] := {408}
  tii[16,83] := {173}
  tii[16,84] := {476, 477}
  tii[16,85] := {410}
  tii[16,86] := {175}
  tii[16,87] := {135}
  tii[16,88] := {495, 496}
  tii[16,89] := {454}
  tii[16,90] := {228}
  tii[16,91] := {183}
  tii[16,92] := {126}
  tii[16,93] := {125}
  tii[16,94] := {224}
  tii[16,95] := {380, 381}
  tii[16,96] := {214}
  tii[16,97] := {345}
  tii[16,98] := {181}
  tii[16,99] := {288}
  tii[16,100] := {180}
  tii[16,101] := {245}
  tii[16,102] := {346}
  tii[16,103] := {432, 433}
  tii[16,104] := {244}
  tii[16,105] := {274}
  tii[16,106] := {241}
  tii[16,107] := {286}
  tii[16,108] := {223}
  tii[16,109] := {336}
  tii[16,110] := {304}
  tii[16,111] := {363}
  tii[16,112] := {378, 379}
  tii[16,113] := {284}
  tii[16,114] := {55}
  tii[16,115] := {219}
  tii[16,116] := {54}
  tii[16,117] := {32}
  tii[16,118] := {145, 146}
  tii[16,119] := {376, 377}
  tii[16,120] := {182}
  tii[16,121] := {283}
  tii[16,122] := {430, 431}
  tii[16,123] := {344}
  tii[16,124] := {114}
  tii[16,125] := {342}
  tii[16,126] := {112}
  tii[16,127] := {86}
  tii[16,128] := {43}
  tii[16,129] := {343}
  tii[16,130] := {161}
  tii[16,131] := {474, 475}
  tii[16,132] := {407}
  tii[16,133] := {99, 100}
  tii[16,134] := {128}
  tii[16,135] := {472, 473}
  tii[16,136] := {406}
  tii[16,137] := {316, 317}
  tii[16,138] := {243}
  tii[16,139] := {402}
  tii[16,140] := {113}
  tii[16,141] := {158}
  tii[16,142] := {217}
  tii[16,143] := {256, 257}
  tii[16,144] := {451}
  tii[16,145] := {111}
  tii[16,146] := {306}
  tii[16,147] := {493, 494}
  tii[16,148] := {453}
  tii[16,149] := {160}
  tii[16,150] := {502, 503}
  tii[16,151] := {487}
  tii[16,152] := {130}
  tii[16,153] := {422}
  tii[16,154] := {370, 371}
  tii[16,155] := {337}
  tii[16,156] := {275}
  tii[16,157] := {212}
  tii[16,158] := {466}
  tii[16,159] := {213}
  tii[16,160] := {426, 427}
  tii[16,161] := {400}
  tii[16,162] := {155}
  tii[16,163] := {338}
  tii[16,164] := {468, 469}
  tii[16,165] := {399}
  tii[16,166] := {492}
  tii[16,167] := {339}
  tii[16,168] := {110}
  tii[16,169] := {501}
  tii[16,170] := {95}
  tii[16,171] := {421}
  tii[16,172] := {178}
  tii[16,173] := {179}
  tii[16,174] := {139}
  tii[16,175] := {23}
  tii[16,176] := {64, 65}
  tii[16,177] := {192}
  tii[16,178] := {272, 273}
  tii[16,179] := {465}
  tii[16,180] := {240}
  tii[16,181] := {191}
  tii[16,182] := {22}
  tii[16,183] := {16}
  tii[16,184] := {491}
  tii[16,185] := {300}
  tii[16,186] := {250}
  tii[16,187] := {21}
  tii[16,188] := {238}
  tii[16,189] := {186}
  tii[16,190] := {79}
  tii[16,191] := {298}
  tii[16,192] := {330, 331}
  tii[16,193] := {359}
  tii[16,194] := {297}
  tii[16,195] := {35}
  tii[16,196] := {446, 447}
  tii[16,197] := {147, 148}
  tii[16,198] := {90}
  tii[16,199] := {420}
  tii[16,200] := {118}
  tii[16,201] := {248}
  tii[16,202] := {47}
  tii[16,203] := {482, 483}
  tii[16,204] := {417}
  tii[16,205] := {464}
  tii[16,206] := {356}
  tii[16,207] := {46}
  tii[16,208] := {169}
  tii[16,209] := {310}
  tii[16,210] := {34}
  tii[16,211] := {353}
  tii[16,212] := {166}
  tii[16,213] := {386, 387}
  tii[16,214] := {308}
  tii[16,215] := {4}
  tii[16,216] := {303}
  tii[16,217] := {201, 202}
  tii[16,218] := {89}
  tii[16,219] := {117}
  tii[16,220] := {448, 449}
  tii[16,221] := {419}
  tii[16,222] := {8}
  tii[16,223] := {442, 443}
  tii[16,224] := {412}
  tii[16,225] := {361}
  tii[16,226] := {260, 261}
  tii[16,227] := {77}
  tii[16,228] := {368}
  tii[16,229] := {133}
  tii[16,230] := {115}
  tii[16,231] := {168}
  tii[16,232] := {456}
  tii[16,233] := {302}
  tii[16,234] := {424}
  tii[16,235] := {26}
  tii[16,236] := {167}
  tii[16,237] := {358}
  tii[16,238] := {94}
  tii[16,239] := {207, 208}
  tii[16,240] := {416}
  tii[16,241] := {138}
  tii[16,242] := {1}
  tii[16,243] := {10}
  tii[16,244] := {177}
  tii[16,245] := {151, 152}
  tii[16,246] := {234}
  tii[16,247] := {462}
  tii[16,248] := {188}
  tii[16,249] := {7}
  tii[16,250] := {461}
  tii[16,251] := {388, 389}
  tii[16,252] := {28}
  tii[16,253] := {176}
  tii[16,254] := {29}
  tii[16,255] := {294}
  tii[16,256] := {48}
  tii[16,257] := {490}
  tii[16,258] := {233}
  tii[16,259] := {49}
  tii[16,260] := {18}
  tii[16,261] := {328, 329}
  tii[16,262] := {500}
  tii[16,263] := {189}
  tii[16,264] := {24}
  tii[16,265] := {438, 439}
  tii[16,266] := {351}
  tii[16,267] := {413}
  tii[16,268] := {252, 253}
  tii[16,269] := {237}
  tii[16,270] := {53}
  tii[16,271] := {69}
  tii[16,272] := {187}
  tii[16,273] := {154}
  tii[16,274] := {390, 391}
  tii[16,275] := {478, 479}
  tii[16,276] := {355}
  tii[16,277] := {411}
  tii[16,278] := {458}
  tii[16,279] := {295}
  tii[16,280] := {83}
  tii[16,281] := {40}
  tii[16,282] := {107}
  tii[16,283] := {193, 194}
  tii[16,284] := {497, 498}
  tii[16,285] := {459}
  tii[16,286] := {311}
  tii[16,287] := {84}
  tii[16,288] := {455}
  tii[16,289] := {489}
  tii[16,290] := {39}
  tii[16,291] := {236}
  tii[16,292] := {143, 144}
  tii[16,293] := {106}
  tii[16,294] := {499}
  tii[16,295] := {190}
  tii[16,296] := {425}
  tii[16,297] := {247}
  tii[16,298] := {165}
  tii[16,299] := {307}
  tii[16,300] := {61}
  tii[16,301] := {81}
  tii[16,302] := {258, 259}
  tii[16,303] := {220}
  tii[16,304] := {349}
  tii[16,305] := {367}
  tii[16,306] := {409}
  tii[16,307] := {282}
  tii[16,308] := {60}
  tii[16,309] := {80}
  tii[16,310] := {366}
  tii[16,311] := {314, 315}
  tii[16,312] := {279}
  tii[16,313] := {262, 263}
  tii[16,314] := {225}
  tii[16,315] := {174}
  tii[16,316] := {231}
  tii[16,317] := {136}
  tii[16,318] := {14}
  tii[16,319] := {229}
  tii[16,320] := {324, 325}
  tii[16,321] := {348}
  tii[16,322] := {290}
  tii[16,323] := {374, 375}
  tii[16,324] := {20}
  tii[16,325] := {423}
  tii[16,326] := {382, 383}
  tii[16,327] := {149, 150}
  tii[16,328] := {227}
  tii[16,329] := {93}
  tii[16,330] := {120}
  tii[16,331] := {291}
  tii[16,332] := {184}
  tii[16,333] := {340}
  tii[16,334] := {172}
  tii[16,335] := {467}
  tii[16,336] := {264, 265}
  tii[16,337] := {230}
  tii[16,338] := {401}
  tii[16,339] := {347}
  tii[16,340] := {42}
  tii[16,341] := {226}
  tii[16,342] := {185}
  tii[16,343] := {5}
  tii[16,344] := {242}
  tii[16,345] := {9}
  tii[16,346] := {157}
  tii[16,347] := {305}
  tii[16,348] := {287}
  tii[16,349] := {364}
  tii[16,350] := {171}
  tii[16,351] := {277}
  tii[16,352] := {27}
  tii[16,353] := {51}
  tii[16,354] := {398}
  tii[16,355] := {341}
  tii[16,356] := {164}
  tii[16,357] := {87}
  tii[16,358] := {281}
  tii[16,359] := {403}
  tii[16,360] := {72}
  tii[16,361] := {127}
  tii[16,362] := {318, 319}
  tii[16,363] := {129}
  tii[16,364] := {218}
  tii[16,365] := {404}
  tii[16,366] := {452}
  tii[16,367] := {74}
  tii[16,368] := {159}
  tii[16,369] := {163}
  tii[16,370] := {197, 198}
  tii[16,371] := {246}
  tii[16,372] := {365}
  tii[16,373] := {131}
  tii[16,374] := {486}
  tii[16,375] := {216}
  tii[16,376] := {450}
  tii[16,377] := {85}
  tii[16,378] := {124}
  tii[16,379] := {96}
  tii[16,380] := {239}
  tii[16,381] := {301}
  tii[16,382] := {332, 333}
  tii[16,383] := {45}
  tii[16,384] := {140}
  tii[16,385] := {36, 37}
  tii[16,386] := {17}
  tii[16,387] := {209, 210}
  tii[16,388] := {360}
  tii[16,389] := {396, 397}
  tii[16,390] := {75}
  tii[16,391] := {299}
  tii[16,392] := {418}
  tii[16,393] := {251}
  tii[16,394] := {334, 335}
  tii[16,395] := {44}
  tii[16,396] := {170}
  tii[16,397] := {270, 271}
  tii[16,398] := {58}
  tii[16,399] := {103, 104}
  tii[16,400] := {222}
  tii[16,401] := {134}
  tii[16,402] := {392, 393}
  tii[16,403] := {203, 204}
  tii[16,404] := {78}
  tii[16,405] := {285}
  tii[16,406] := {480, 481}
  tii[16,407] := {50}
  tii[16,408] := {221}
  tii[16,409] := {3}
  tii[16,410] := {268, 269}
  tii[16,411] := {25}
  tii[16,412] := {66}
  tii[16,413] := {153}
  tii[16,414] := {199, 200}
  tii[16,415] := {320, 321}
  tii[16,416] := {122}
  tii[16,417] := {428, 429}
  tii[16,418] := {289}
  tii[16,419] := {71}
  tii[16,420] := {101, 102}

cell#2 , |C| = 189
special orbit = A3b+A1b
special rep = phi[189,20] , dim = 189
cell rep = phi[189,20]
TII depth = 3
TII multiplicity polynomial = 189*X
TII subcells:
  tii[11,1] := {164}
  tii[11,2] := {188}
  tii[11,3] := {180}
  tii[11,4] := {157}
  tii[11,5] := {175}
  tii[11,6] := {64}
  tii[11,7] := {145}
  tii[11,8] := {163}
  tii[11,9] := {176}
  tii[11,10] := {138}
  tii[11,11] := {102}
  tii[11,12] := {113}
  tii[11,13] := {94}
  tii[11,14] := {74}
  tii[11,15] := {154}
  tii[11,16] := {115}
  tii[11,17] := {76}
  tii[11,18] := {137}
  tii[11,19] := {155}
  tii[11,20] := {97}
  tii[11,21] := {119}
  tii[11,22] := {93}
  tii[11,23] := {114}
  tii[11,24] := {135}
  tii[11,25] := {22}
  tii[11,26] := {186}
  tii[11,27] := {39}
  tii[11,28] := {133}
  tii[11,29] := {182}
  tii[11,30] := {187}
  tii[11,31] := {29}
  tii[11,32] := {183}
  tii[11,33] := {41}
  tii[11,34] := {147}
  tii[11,35] := {88}
  tii[11,36] := {49}
  tii[11,37] := {178}
  tii[11,38] := {57}
  tii[11,39] := {126}
  tii[11,40] := {184}
  tii[11,41] := {131}
  tii[11,42] := {63}
  tii[11,43] := {167}
  tii[11,44] := {68}
  tii[11,45] := {52}
  tii[11,46] := {82}
  tii[11,47] := {149}
  tii[11,48] := {179}
  tii[11,49] := {185}
  tii[11,50] := {14}
  tii[11,51] := {9}
  tii[11,52] := {26}
  tii[11,53] := {170}
  tii[11,54] := {107}
  tii[11,55] := {11}
  tii[11,56] := {181}
  tii[11,57] := {35}
  tii[11,58] := {128}
  tii[11,59] := {25}
  tii[11,60] := {169}
  tii[11,61] := {148}
  tii[11,62] := {105}
  tii[11,63] := {83}
  tii[11,64] := {146}
  tii[11,65] := {47}
  tii[11,66] := {125}
  tii[11,67] := {48}
  tii[11,68] := {104}
  tii[11,69] := {33}
  tii[11,70] := {162}
  tii[11,71] := {165}
  tii[11,72] := {24}
  tii[11,73] := {177}
  tii[11,74] := {144}
  tii[11,75] := {84}
  tii[11,76] := {161}
  tii[11,77] := {40}
  tii[11,78] := {172}
  tii[11,79] := {60}
  tii[11,80] := {55}
  tii[11,81] := {159}
  tii[11,82] := {117}
  tii[11,83] := {72}
  tii[11,84] := {173}
  tii[11,85] := {95}
  tii[11,86] := {100}
  tii[11,87] := {71}
  tii[11,88] := {75}
  tii[11,89] := {142}
  tii[11,90] := {80}
  tii[11,91] := {122}
  tii[11,92] := {81}
  tii[11,93] := {62}
  tii[11,94] := {143}
  tii[11,95] := {96}
  tii[11,96] := {91}
  tii[11,97] := {121}
  tii[11,98] := {160}
  tii[11,99] := {112}
  tii[11,100] := {46}
  tii[11,101] := {123}
  tii[11,102] := {174}
  tii[11,103] := {78}
  tii[11,104] := {120}
  tii[11,105] := {99}
  tii[11,106] := {141}
  tii[11,107] := {79}
  tii[11,108] := {158}
  tii[11,109] := {171}
  tii[11,110] := {90}
  tii[11,111] := {58}
  tii[11,112] := {116}
  tii[11,113] := {44}
  tii[11,114] := {136}
  tii[11,115] := {111}
  tii[11,116] := {59}
  tii[11,117] := {139}
  tii[11,118] := {98}
  tii[11,119] := {32}
  tii[11,120] := {134}
  tii[11,121] := {156}
  tii[11,122] := {23}
  tii[11,123] := {140}
  tii[11,124] := {152}
  tii[11,125] := {13}
  tii[11,126] := {153}
  tii[11,127] := {51}
  tii[11,128] := {67}
  tii[11,129] := {15}
  tii[11,130] := {87}
  tii[11,131] := {20}
  tii[11,132] := {85}
  tii[11,133] := {5}
  tii[11,134] := {53}
  tii[11,135] := {31}
  tii[11,136] := {150}
  tii[11,137] := {110}
  tii[11,138] := {7}
  tii[11,139] := {106}
  tii[11,140] := {27}
  tii[11,141] := {42}
  tii[11,142] := {168}
  tii[11,143] := {38}
  tii[11,144] := {127}
  tii[11,145] := {12}
  tii[11,146] := {54}
  tii[11,147] := {151}
  tii[11,148] := {56}
  tii[11,149] := {2}
  tii[11,150] := {108}
  tii[11,151] := {3}
  tii[11,152] := {130}
  tii[11,153] := {73}
  tii[11,154] := {34}
  tii[11,155] := {69}
  tii[11,156] := {37}
  tii[11,157] := {92}
  tii[11,158] := {132}
  tii[11,159] := {6}
  tii[11,160] := {65}
  tii[11,161] := {109}
  tii[11,162] := {10}
  tii[11,163] := {89}
  tii[11,164] := {103}
  tii[11,165] := {21}
  tii[11,166] := {30}
  tii[11,167] := {86}
  tii[11,168] := {17}
  tii[11,169] := {18}
  tii[11,170] := {129}
  tii[11,171] := {36}
  tii[11,172] := {166}
  tii[11,173] := {50}
  tii[11,174] := {124}
  tii[11,175] := {16}
  tii[11,176] := {66}
  tii[11,177] := {0}
  tii[11,178] := {1}
  tii[11,179] := {45}
  tii[11,180] := {4}
  tii[11,181] := {101}
  tii[11,182] := {77}
  tii[11,183] := {8}
  tii[11,184] := {118}
  tii[11,185] := {61}
  tii[11,186] := {43}
  tii[11,187] := {28}
  tii[11,188] := {19}
  tii[11,189] := {70}

cell#3 , |C| = 189
special orbit = A3b+A1b
special rep = phi[189,20] , dim = 189
cell rep = phi[189,20]
TII depth = 3
TII multiplicity polynomial = 189*X
TII subcells:
  tii[11,1] := {172}
  tii[11,2] := {174}
  tii[11,3] := {164}
  tii[11,4] := {139}
  tii[11,5] := {153}
  tii[11,6] := {154}
  tii[11,7] := {120}
  tii[11,8] := {134}
  tii[11,9] := {109}
  tii[11,10] := {150}
  tii[11,11] := {151}
  tii[11,12] := {162}
  tii[11,13] := {176}
  tii[11,14] := {185}
  tii[11,15] := {124}
  tii[11,16] := {92}
  tii[11,17] := {125}
  tii[11,18] := {103}
  tii[11,19] := {82}
  tii[11,20] := {104}
  tii[11,21] := {83}
  tii[11,22] := {60}
  tii[11,23] := {41}
  tii[11,24] := {27}
  tii[11,25] := {160}
  tii[11,26] := {159}
  tii[11,27] := {147}
  tii[11,28] := {138}
  tii[11,29] := {140}
  tii[11,30] := {118}
  tii[11,31] := {143}
  tii[11,32] := {142}
  tii[11,33] := {122}
  tii[11,34] := {157}
  tii[11,35] := {173}
  tii[11,36] := {133}
  tii[11,37] := {121}
  tii[11,38] := {97}
  tii[11,39] := {135}
  tii[11,40] := {96}
  tii[11,41] := {98}
  tii[11,42] := {111}
  tii[11,43] := {99}
  tii[11,44] := {183}
  tii[11,45] := {188}
  tii[11,46] := {89}
  tii[11,47] := {77}
  tii[11,48] := {78}
  tii[11,49] := {58}
  tii[11,50] := {175}
  tii[11,51] := {177}
  tii[11,52] := {166}
  tii[11,53] := {148}
  tii[11,54] := {110}
  tii[11,55] := {186}
  tii[11,56] := {129}
  tii[11,57] := {178}
  tii[11,58] := {87}
  tii[11,59] := {187}
  tii[11,60] := {117}
  tii[11,61] := {65}
  tii[11,62] := {30}
  tii[11,63] := {86}
  tii[11,64] := {75}
  tii[11,65] := {169}
  tii[11,66] := {19}
  tii[11,67] := {132}
  tii[11,68] := {64}
  tii[11,69] := {182}
  tii[11,70] := {95}
  tii[11,71] := {55}
  tii[11,72] := {171}
  tii[11,73] := {39}
  tii[11,74] := {9}
  tii[11,75] := {44}
  tii[11,76] := {3}
  tii[11,77] := {116}
  tii[11,78] := {115}
  tii[11,79] := {102}
  tii[11,80] := {94}
  tii[11,81] := {93}
  tii[11,82] := {131}
  tii[11,83] := {71}
  tii[11,84] := {70}
  tii[11,85] := {105}
  tii[11,86] := {72}
  tii[11,87] := {74}
  tii[11,88] := {84}
  tii[11,89] := {73}
  tii[11,90] := {167}
  tii[11,91] := {85}
  tii[11,92] := {130}
  tii[11,93] := {181}
  tii[11,94] := {63}
  tii[11,95] := {62}
  tii[11,96] := {54}
  tii[11,97] := {52}
  tii[11,98] := {53}
  tii[11,99] := {38}
  tii[11,100] := {168}
  tii[11,101] := {43}
  tii[11,102] := {37}
  tii[11,103] := {49}
  tii[11,104] := {50}
  tii[11,105] := {33}
  tii[11,106] := {34}
  tii[11,107] := {22}
  tii[11,108] := {23}
  tii[11,109] := {13}
  tii[11,110] := {48}
  tii[11,111] := {144}
  tii[11,112] := {47}
  tii[11,113] := {161}
  tii[11,114] := {69}
  tii[11,115] := {32}
  tii[11,116] := {101}
  tii[11,117] := {31}
  tii[11,118] := {61}
  tii[11,119] := {146}
  tii[11,120] := {21}
  tii[11,121] := {20}
  tii[11,122] := {127}
  tii[11,123] := {10}
  tii[11,124] := {11}
  tii[11,125] := {80}
  tii[11,126] := {1}
  tii[11,127] := {6}
  tii[11,128] := {7}
  tii[11,129] := {141}
  tii[11,130] := {5}
  tii[11,131] := {119}
  tii[11,132] := {18}
  tii[11,133] := {163}
  tii[11,134] := {137}
  tii[11,135] := {100}
  tii[11,136] := {113}
  tii[11,137] := {114}
  tii[11,138] := {179}
  tii[11,139] := {8}
  tii[11,140] := {128}
  tii[11,141] := {79}
  tii[11,142] := {90}
  tii[11,143] := {112}
  tii[11,144] := {4}
  tii[11,145] := {165}
  tii[11,146] := {59}
  tii[11,147] := {68}
  tii[11,148] := {51}
  tii[11,149] := {152}
  tii[11,150] := {66}
  tii[11,151] := {170}
  tii[11,152] := {46}
  tii[11,153] := {35}
  tii[11,154] := {108}
  tii[11,155] := {156}
  tii[11,156] := {184}
  tii[11,157] := {24}
  tii[11,158] := {57}
  tii[11,159] := {155}
  tii[11,160] := {67}
  tii[11,161] := {28}
  tii[11,162] := {136}
  tii[11,163] := {17}
  tii[11,164] := {14}
  tii[11,165] := {76}
  tii[11,166] := {56}
  tii[11,167] := {88}
  tii[11,168] := {149}
  tii[11,169] := {180}
  tii[11,170] := {45}
  tii[11,171] := {40}
  tii[11,172] := {25}
  tii[11,173] := {26}
  tii[11,174] := {2}
  tii[11,175] := {107}
  tii[11,176] := {15}
  tii[11,177] := {123}
  tii[11,178] := {145}
  tii[11,179] := {81}
  tii[11,180] := {126}
  tii[11,181] := {36}
  tii[11,182] := {42}
  tii[11,183] := {106}
  tii[11,184] := {16}
  tii[11,185] := {12}
  tii[11,186] := {0}
  tii[11,187] := {91}
  tii[11,188] := {158}
  tii[11,189] := {29}

cell#4 , |C| = 21
special orbit = 3*A1b
special rep = phi[21,36] , dim = 21
cell rep = phi[21,36]
TII depth = 2
TII multiplicity polynomial = 21*X
TII subcells:
  tii[4,1] := {20}
  tii[4,2] := {19}
  tii[4,3] := {16}
  tii[4,4] := {17}
  tii[4,5] := {15}
  tii[4,6] := {12}
  tii[4,7] := {18}
  tii[4,8] := {4}
  tii[4,9] := {13}
  tii[4,10] := {11}
  tii[4,11] := {9}
  tii[4,12] := {7}
  tii[4,13] := {5}
  tii[4,14] := {0}
  tii[4,15] := {1}
  tii[4,16] := {14}
  tii[4,17] := {2}
  tii[4,18] := {3}
  tii[4,19] := {10}
  tii[4,20] := {6}
  tii[4,21] := {8}

cell#5 , |C| = 210
special orbit = A3
special rep = phi[210,21] , dim = 210
cell rep = phi[210,21]
TII depth = 3
TII multiplicity polynomial = 210*X
TII subcells:
  tii[8,1] := {105}
  tii[8,2] := {151}
  tii[8,3] := {76}
  tii[8,4] := {104}
  tii[8,5] := {109}
  tii[8,6] := {155}
  tii[8,7] := {102}
  tii[8,8] := {131}
  tii[8,9] := {168}
  tii[8,10] := {107}
  tii[8,11] := {132}
  tii[8,12] := {182}
  tii[8,13] := {167}
  tii[8,14] := {200}
  tii[8,15] := {191}
  tii[8,16] := {181}
  tii[8,17] := {101}
  tii[8,18] := {83}
  tii[8,19] := {165}
  tii[8,20] := {111}
  tii[8,21] := {156}
  tii[8,22] := {36}
  tii[8,23] := {100}
  tii[8,24] := {125}
  tii[8,25] := {87}
  tii[8,26] := {178}
  tii[8,27] := {136}
  tii[8,28] := {179}
  tii[8,29] := {141}
  tii[8,30] := {171}
  tii[8,31] := {24}
  tii[8,32] := {62}
  tii[8,33] := {112}
  tii[8,34] := {177}
  tii[8,35] := {88}
  tii[8,36] := {135}
  tii[8,37] := {118}
  tii[8,38] := {183}
  tii[8,39] := {40}
  tii[8,40] := {99}
  tii[8,41] := {63}
  tii[8,42] := {170}
  tii[8,43] := {90}
  tii[8,44] := {124}
  tii[8,45] := {146}
  tii[8,46] := {144}
  tii[8,47] := {75}
  tii[8,48] := {122}
  tii[8,49] := {127}
  tii[8,50] := {28}
  tii[8,51] := {68}
  tii[8,52] := {94}
  tii[8,53] := {93}
  tii[8,54] := {108}
  tii[8,55] := {47}
  tii[8,56] := {46}
  tii[8,57] := {78}
  tii[8,58] := {69}
  tii[8,59] := {70}
  tii[8,60] := {49}
  tii[8,61] := {209}
  tii[8,62] := {166}
  tii[8,63] := {86}
  tii[8,64] := {29}
  tii[8,65] := {67}
  tii[8,66] := {208}
  tii[8,67] := {129}
  tii[8,68] := {150}
  tii[8,69] := {61}
  tii[8,70] := {51}
  tii[8,71] := {92}
  tii[8,72] := {120}
  tii[8,73] := {30}
  tii[8,74] := {205}
  tii[8,75] := {38}
  tii[8,76] := {128}
  tii[8,77] := {196}
  tii[8,78] := {189}
  tii[8,79] := {160}
  tii[8,80] := {185}
  tii[8,81] := {192}
  tii[8,82] := {79}
  tii[8,83] := {138}
  tii[8,84] := {8}
  tii[8,85] := {188}
  tii[8,86] := {110}
  tii[8,87] := {161}
  tii[8,88] := {201}
  tii[8,89] := {80}
  tii[8,90] := {195}
  tii[8,91] := {19}
  tii[8,92] := {113}
  tii[8,93] := {84}
  tii[8,94] := {133}
  tii[8,95] := {116}
  tii[8,96] := {184}
  tii[8,97] := {56}
  tii[8,98] := {33}
  tii[8,99] := {193}
  tii[8,100] := {137}
  tii[8,101] := {187}
  tii[8,102] := {140}
  tii[8,103] := {159}
  tii[8,104] := {34}
  tii[8,105] := {98}
  tii[8,106] := {74}
  tii[8,107] := {57}
  tii[8,108] := {123}
  tii[8,109] := {81}
  tii[8,110] := {145}
  tii[8,111] := {162}
  tii[8,112] := {53}
  tii[8,113] := {12}
  tii[8,114] := {206}
  tii[8,115] := {77}
  tii[8,116] := {32}
  tii[8,117] := {26}
  tii[8,118] := {202}
  tii[8,119] := {153}
  tii[8,120] := {106}
  tii[8,121] := {13}
  tii[8,122] := {154}
  tii[8,123] := {18}
  tii[8,124] := {194}
  tii[8,125] := {130}
  tii[8,126] := {152}
  tii[8,127] := {186}
  tii[8,128] := {175}
  tii[8,129] := {199}
  tii[8,130] := {203}
  tii[8,131] := {148}
  tii[8,132] := {60}
  tii[8,133] := {198}
  tii[8,134] := {37}
  tii[8,135] := {126}
  tii[8,136] := {207}
  tii[8,137] := {42}
  tii[8,138] := {97}
  tii[8,139] := {139}
  tii[8,140] := {58}
  tii[8,141] := {169}
  tii[8,142] := {71}
  tii[8,143] := {204}
  tii[8,144] := {134}
  tii[8,145] := {21}
  tii[8,146] := {66}
  tii[8,147] := {164}
  tii[8,148] := {82}
  tii[8,149] := {115}
  tii[8,150] := {197}
  tii[8,151] := {43}
  tii[8,152] := {50}
  tii[8,153] := {147}
  tii[8,154] := {59}
  tii[8,155] := {190}
  tii[8,156] := {73}
  tii[8,157] := {64}
  tii[8,158] := {52}
  tii[8,159] := {11}
  tii[8,160] := {91}
  tii[8,161] := {180}
  tii[8,162] := {117}
  tii[8,163] := {158}
  tii[8,164] := {176}
  tii[8,165] := {41}
  tii[8,166] := {65}
  tii[8,167] := {157}
  tii[8,168] := {31}
  tii[8,169] := {119}
  tii[8,170] := {16}
  tii[8,171] := {17}
  tii[8,172] := {89}
  tii[8,173] := {163}
  tii[8,174] := {149}
  tii[8,175] := {22}
  tii[8,176] := {143}
  tii[8,177] := {15}
  tii[8,178] := {103}
  tii[8,179] := {39}
  tii[8,180] := {48}
  tii[8,181] := {23}
  tii[8,182] := {54}
  tii[8,183] := {121}
  tii[8,184] := {95}
  tii[8,185] := {10}
  tii[8,186] := {96}
  tii[8,187] := {142}
  tii[8,188] := {7}
  tii[8,189] := {72}
  tii[8,190] := {45}
  tii[8,191] := {27}
  tii[8,192] := {3}
  tii[8,193] := {173}
  tii[8,194] := {35}
  tii[8,195] := {14}
  tii[8,196] := {20}
  tii[8,197] := {174}
  tii[8,198] := {5}
  tii[8,199] := {9}
  tii[8,200] := {172}
  tii[8,201] := {55}
  tii[8,202] := {6}
  tii[8,203] := {1}
  tii[8,204] := {2}
  tii[8,205] := {44}
  tii[8,206] := {0}
  tii[8,207] := {85}
  tii[8,208] := {25}
  tii[8,209] := {114}
  tii[8,210] := {4}

cell#6 , |C| = 168
special orbit = 2*A2
special rep = phi[168,21] , dim = 168
cell rep = phi[168,21]
TII depth = 3
TII multiplicity polynomial = 168*X
TII subcells:
  tii[9,1] := {75}
  tii[9,2] := {109}
  tii[9,3] := {96}
  tii[9,4] := {136}
  tii[9,5] := {74}
  tii[9,6] := {97}
  tii[9,7] := {43}
  tii[9,8] := {88}
  tii[9,9] := {22}
  tii[9,10] := {41}
  tii[9,11] := {62}
  tii[9,12] := {63}
  tii[9,13] := {107}
  tii[9,14] := {42}
  tii[9,15] := {64}
  tii[9,16] := {124}
  tii[9,17] := {105}
  tii[9,18] := {155}
  tii[9,19] := {142}
  tii[9,20] := {126}
  tii[9,21] := {132}
  tii[9,22] := {71}
  tii[9,23] := {160}
  tii[9,24] := {40}
  tii[9,25] := {121}
  tii[9,26] := {53}
  tii[9,27] := {72}
  tii[9,28] := {58}
  tii[9,29] := {154}
  tii[9,30] := {102}
  tii[9,31] := {31}
  tii[9,32] := {122}
  tii[9,33] := {162}
  tii[9,34] := {38}
  tii[9,35] := {98}
  tii[9,36] := {119}
  tii[9,37] := {152}
  tii[9,38] := {59}
  tii[9,39] := {143}
  tii[9,40] := {156}
  tii[9,41] := {90}
  tii[9,42] := {145}
  tii[9,43] := {19}
  tii[9,44] := {165}
  tii[9,45] := {110}
  tii[9,46] := {127}
  tii[9,47] := {34}
  tii[9,48] := {144}
  tii[9,49] := {54}
  tii[9,50] := {15}
  tii[9,51] := {150}
  tii[9,52] := {16}
  tii[9,53] := {116}
  tii[9,54] := {117}
  tii[9,55] := {30}
  tii[9,56] := {134}
  tii[9,57] := {135}
  tii[9,58] := {32}
  tii[9,59] := {51}
  tii[9,60] := {17}
  tii[9,61] := {151}
  tii[9,62] := {118}
  tii[9,63] := {91}
  tii[9,64] := {27}
  tii[9,65] := {131}
  tii[9,66] := {68}
  tii[9,67] := {24}
  tii[9,68] := {92}
  tii[9,69] := {45}
  tii[9,70] := {49}
  tii[9,71] := {146}
  tii[9,72] := {13}
  tii[9,73] := {65}
  tii[9,74] := {29}
  tii[9,75] := {66}
  tii[9,76] := {87}
  tii[9,77] := {48}
  tii[9,78] := {129}
  tii[9,79] := {70}
  tii[9,80] := {28}
  tii[9,81] := {93}
  tii[9,82] := {108}
  tii[9,83] := {69}
  tii[9,84] := {6}
  tii[9,85] := {12}
  tii[9,86] := {26}
  tii[9,87] := {84}
  tii[9,88] := {25}
  tii[9,89] := {4}
  tii[9,90] := {106}
  tii[9,91] := {85}
  tii[9,92] := {44}
  tii[9,93] := {11}
  tii[9,94] := {86}
  tii[9,95] := {5}
  tii[9,96] := {125}
  tii[9,97] := {67}
  tii[9,98] := {141}
  tii[9,99] := {89}
  tii[9,100] := {164}
  tii[9,101] := {115}
  tii[9,102] := {3}
  tii[9,103] := {133}
  tii[9,104] := {7}
  tii[9,105] := {148}
  tii[9,106] := {120}
  tii[9,107] := {83}
  tii[9,108] := {60}
  tii[9,109] := {94}
  tii[9,110] := {21}
  tii[9,111] := {149}
  tii[9,112] := {159}
  tii[9,113] := {82}
  tii[9,114] := {18}
  tii[9,115] := {104}
  tii[9,116] := {99}
  tii[9,117] := {166}
  tii[9,118] := {61}
  tii[9,119] := {123}
  tii[9,120] := {37}
  tii[9,121] := {138}
  tii[9,122] := {20}
  tii[9,123] := {153}
  tii[9,124] := {80}
  tii[9,125] := {36}
  tii[9,126] := {57}
  tii[9,127] := {139}
  tii[9,128] := {50}
  tii[9,129] := {95}
  tii[9,130] := {79}
  tii[9,131] := {39}
  tii[9,132] := {140}
  tii[9,133] := {56}
  tii[9,134] := {163}
  tii[9,135] := {167}
  tii[9,136] := {101}
  tii[9,137] := {81}
  tii[9,138] := {55}
  tii[9,139] := {8}
  tii[9,140] := {128}
  tii[9,141] := {77}
  tii[9,142] := {157}
  tii[9,143] := {35}
  tii[9,144] := {100}
  tii[9,145] := {76}
  tii[9,146] := {73}
  tii[9,147] := {161}
  tii[9,148] := {52}
  tii[9,149] := {111}
  tii[9,150] := {130}
  tii[9,151] := {46}
  tii[9,152] := {112}
  tii[9,153] := {147}
  tii[9,154] := {14}
  tii[9,155] := {113}
  tii[9,156] := {114}
  tii[9,157] := {158}
  tii[9,158] := {2}
  tii[9,159] := {47}
  tii[9,160] := {23}
  tii[9,161] := {1}
  tii[9,162] := {9}
  tii[9,163] := {78}
  tii[9,164] := {33}
  tii[9,165] := {10}
  tii[9,166] := {137}
  tii[9,167] := {103}
  tii[9,168] := {0}

cell#7 , |C| = 168
special orbit = 2*A2
special rep = phi[168,21] , dim = 168
cell rep = phi[168,21]
TII depth = 3
TII multiplicity polynomial = 168*X
TII subcells:
  tii[9,1] := {75}
  tii[9,2] := {109}
  tii[9,3] := {96}
  tii[9,4] := {136}
  tii[9,5] := {74}
  tii[9,6] := {97}
  tii[9,7] := {43}
  tii[9,8] := {88}
  tii[9,9] := {22}
  tii[9,10] := {41}
  tii[9,11] := {62}
  tii[9,12] := {63}
  tii[9,13] := {107}
  tii[9,14] := {42}
  tii[9,15] := {64}
  tii[9,16] := {124}
  tii[9,17] := {105}
  tii[9,18] := {155}
  tii[9,19] := {142}
  tii[9,20] := {126}
  tii[9,21] := {132}
  tii[9,22] := {71}
  tii[9,23] := {160}
  tii[9,24] := {40}
  tii[9,25] := {121}
  tii[9,26] := {53}
  tii[9,27] := {72}
  tii[9,28] := {58}
  tii[9,29] := {154}
  tii[9,30] := {102}
  tii[9,31] := {31}
  tii[9,32] := {122}
  tii[9,33] := {162}
  tii[9,34] := {38}
  tii[9,35] := {98}
  tii[9,36] := {119}
  tii[9,37] := {152}
  tii[9,38] := {59}
  tii[9,39] := {143}
  tii[9,40] := {156}
  tii[9,41] := {90}
  tii[9,42] := {145}
  tii[9,43] := {19}
  tii[9,44] := {165}
  tii[9,45] := {110}
  tii[9,46] := {127}
  tii[9,47] := {34}
  tii[9,48] := {144}
  tii[9,49] := {54}
  tii[9,50] := {15}
  tii[9,51] := {150}
  tii[9,52] := {16}
  tii[9,53] := {116}
  tii[9,54] := {117}
  tii[9,55] := {30}
  tii[9,56] := {134}
  tii[9,57] := {135}
  tii[9,58] := {32}
  tii[9,59] := {51}
  tii[9,60] := {17}
  tii[9,61] := {151}
  tii[9,62] := {118}
  tii[9,63] := {91}
  tii[9,64] := {27}
  tii[9,65] := {131}
  tii[9,66] := {68}
  tii[9,67] := {24}
  tii[9,68] := {92}
  tii[9,69] := {45}
  tii[9,70] := {49}
  tii[9,71] := {146}
  tii[9,72] := {13}
  tii[9,73] := {65}
  tii[9,74] := {29}
  tii[9,75] := {66}
  tii[9,76] := {87}
  tii[9,77] := {48}
  tii[9,78] := {129}
  tii[9,79] := {70}
  tii[9,80] := {28}
  tii[9,81] := {93}
  tii[9,82] := {108}
  tii[9,83] := {69}
  tii[9,84] := {6}
  tii[9,85] := {12}
  tii[9,86] := {26}
  tii[9,87] := {84}
  tii[9,88] := {25}
  tii[9,89] := {4}
  tii[9,90] := {106}
  tii[9,91] := {85}
  tii[9,92] := {44}
  tii[9,93] := {11}
  tii[9,94] := {86}
  tii[9,95] := {5}
  tii[9,96] := {125}
  tii[9,97] := {67}
  tii[9,98] := {141}
  tii[9,99] := {89}
  tii[9,100] := {164}
  tii[9,101] := {115}
  tii[9,102] := {3}
  tii[9,103] := {133}
  tii[9,104] := {7}
  tii[9,105] := {148}
  tii[9,106] := {120}
  tii[9,107] := {83}
  tii[9,108] := {60}
  tii[9,109] := {94}
  tii[9,110] := {21}
  tii[9,111] := {149}
  tii[9,112] := {159}
  tii[9,113] := {82}
  tii[9,114] := {18}
  tii[9,115] := {104}
  tii[9,116] := {99}
  tii[9,117] := {166}
  tii[9,118] := {61}
  tii[9,119] := {123}
  tii[9,120] := {37}
  tii[9,121] := {138}
  tii[9,122] := {20}
  tii[9,123] := {153}
  tii[9,124] := {80}
  tii[9,125] := {36}
  tii[9,126] := {57}
  tii[9,127] := {139}
  tii[9,128] := {50}
  tii[9,129] := {95}
  tii[9,130] := {79}
  tii[9,131] := {39}
  tii[9,132] := {140}
  tii[9,133] := {56}
  tii[9,134] := {163}
  tii[9,135] := {167}
  tii[9,136] := {101}
  tii[9,137] := {81}
  tii[9,138] := {55}
  tii[9,139] := {8}
  tii[9,140] := {128}
  tii[9,141] := {77}
  tii[9,142] := {157}
  tii[9,143] := {35}
  tii[9,144] := {100}
  tii[9,145] := {76}
  tii[9,146] := {73}
  tii[9,147] := {161}
  tii[9,148] := {52}
  tii[9,149] := {111}
  tii[9,150] := {130}
  tii[9,151] := {46}
  tii[9,152] := {112}
  tii[9,153] := {147}
  tii[9,154] := {14}
  tii[9,155] := {113}
  tii[9,156] := {114}
  tii[9,157] := {158}
  tii[9,158] := {2}
  tii[9,159] := {47}
  tii[9,160] := {23}
  tii[9,161] := {1}
  tii[9,162] := {9}
  tii[9,163] := {78}
  tii[9,164] := {33}
  tii[9,165] := {10}
  tii[9,166] := {137}
  tii[9,167] := {103}
  tii[9,168] := {0}

cell#8 , |C| = 225
special orbit = A2+A1
special rep = phi[120,25] , dim = 120
cell rep = phi[105,26]+phi[120,25]
TII depth = 3
TII multiplicity polynomial = 15*X+105*X^2
TII subcells:
  tii[6,1] := {158}
  tii[6,2] := {119}
  tii[6,3] := {48, 220}
  tii[6,4] := {108, 200}
  tii[6,5] := {23, 222}
  tii[6,6] := {45, 218}
  tii[6,7] := {73, 187}
  tii[6,8] := {74, 209}
  tii[6,9] := {101, 204}
  tii[6,10] := {133, 186}
  tii[6,11] := {75, 207}
  tii[6,12] := {47, 191}
  tii[6,13] := {136, 172}
  tii[6,14] := {76, 208}
  tii[6,15] := {147, 160}
  tii[6,16] := {134, 170}
  tii[6,17] := {33, 203}
  tii[6,18] := {130, 181}
  tii[6,19] := {131}
  tii[6,20] := {60, 182}
  tii[6,21] := {156, 157}
  tii[6,22] := {89, 159}
  tii[6,23] := {132, 183}
  tii[6,24] := {4, 224}
  tii[6,25] := {34, 153}
  tii[6,26] := {12, 223}
  tii[6,27] := {35, 219}
  tii[6,28] := {94}
  tii[6,29] := {37, 221}
  tii[6,30] := {62, 174}
  tii[6,31] := {65}
  tii[6,32] := {91, 152}
  tii[6,33] := {66, 214}
  tii[6,34] := {95, 201}
  tii[6,35] := {30, 196}
  tii[6,36] := {58, 175}
  tii[6,37] := {31, 154}
  tii[6,38] := {64, 210}
  tii[6,39] := {87, 143}
  tii[6,40] := {88}
  tii[6,41] := {93, 193}
  tii[6,42] := {117, 118}
  tii[6,43] := {90, 144}
  tii[6,44] := {120, 173}
  tii[6,45] := {145, 146}
  tii[6,46] := {115, 190}
  tii[6,47] := {10, 111}
  tii[6,48] := {16, 83}
  tii[6,49] := {25, 212}
  tii[6,50] := {6, 168}
  tii[6,51] := {39, 112}
  tii[6,52] := {50, 197}
  tii[6,53] := {40, 56}
  tii[6,54] := {138}
  tii[6,55] := {28, 178}
  tii[6,56] := {18, 189}
  tii[6,57] := {77, 213}
  tii[6,58] := {78, 179}
  tii[6,59] := {55, 198}
  tii[6,60] := {67, 85}
  tii[6,61] := {109, 199}
  tii[6,62] := {107}
  tii[6,63] := {42, 166}
  tii[6,64] := {96, 114}
  tii[6,65] := {84, 215}
  tii[6,66] := {139, 180}
  tii[6,67] := {26, 68}
  tii[6,68] := {71}
  tii[6,69] := {7, 163}
  tii[6,70] := {21, 217}
  tii[6,71] := {53, 97}
  tii[6,72] := {27, 185}
  tii[6,73] := {43}
  tii[6,74] := {46, 164}
  tii[6,75] := {44, 205}
  tii[6,76] := {22}
  tii[6,77] := {72, 188}
  tii[6,78] := {81, 125}
  tii[6,79] := {102, 165}
  tii[6,80] := {54, 206}
  tii[6,81] := {110, 150}
  tii[6,82] := {82, 216}
  tii[6,83] := {51, 167}
  tii[6,84] := {11, 24}
  tii[6,85] := {103, 192}
  tii[6,86] := {137, 171}
  tii[6,87] := {104, 148}
  tii[6,88] := {32, 49}
  tii[6,89] := {59, 79}
  tii[6,90] := {105, 194}
  tii[6,91] := {149, 161}
  tii[6,92] := {36, 106}
  tii[6,93] := {122, 184}
  tii[6,94] := {116, 129}
  tii[6,95] := {100, 202}
  tii[6,96] := {20, 135}
  tii[6,97] := {9, 98}
  tii[6,98] := {0, 123}
  tii[6,99] := {29, 128}
  tii[6,100] := {5, 151}
  tii[6,101] := {13, 124}
  tii[6,102] := {38}
  tii[6,103] := {57, 155}
  tii[6,104] := {17, 176}
  tii[6,105] := {63, 126}
  tii[6,106] := {86, 177}
  tii[6,107] := {41, 195}
  tii[6,108] := {14, 127}
  tii[6,109] := {70, 121}
  tii[6,110] := {15, 211}
  tii[6,111] := {3, 92}
  tii[6,112] := {61, 169}
  tii[6,113] := {1, 140}
  tii[6,114] := {80}
  tii[6,115] := {19, 141}
  tii[6,116] := {8}
  tii[6,117] := {69, 142}
  tii[6,118] := {113, 162}
  tii[6,119] := {52, 99}
  tii[6,120] := {2}

cell#9 , |C| = 21
special orbit = 3*A1b
special rep = phi[21,36] , dim = 21
cell rep = phi[21,36]
TII depth = 2
TII multiplicity polynomial = 21*X
TII subcells:
  tii[4,1] := {11}
  tii[4,2] := {17}
  tii[4,3] := {13}
  tii[4,4] := {18}
  tii[4,5] := {15}
  tii[4,6] := {12}
  tii[4,7] := {6}
  tii[4,8] := {5}
  tii[4,9] := {20}
  tii[4,10] := {19}
  tii[4,11] := {16}
  tii[4,12] := {14}
  tii[4,13] := {7}
  tii[4,14] := {0}
  tii[4,15] := {1}
  tii[4,16] := {8}
  tii[4,17] := {2}
  tii[4,18] := {3}
  tii[4,19] := {9}
  tii[4,20] := {10}
  tii[4,21] := {4}

cell#10 , |C| = 27
special orbit = 2*A1
special rep = phi[27,37] , dim = 27
cell rep = phi[27,37]
TII depth = 2
TII multiplicity polynomial = 27*X
TII subcells:
  tii[3,1] := {6}
  tii[3,2] := {9}
  tii[3,3] := {11}
  tii[3,4] := {12}
  tii[3,5] := {13}
  tii[3,6] := {16}
  tii[3,7] := {5}
  tii[3,8] := {7}
  tii[3,9] := {4}
  tii[3,10] := {26}
  tii[3,11] := {15}
  tii[3,12] := {17}
  tii[3,13] := {20}
  tii[3,14] := {22}
  tii[3,15] := {24}
  tii[3,16] := {18}
  tii[3,17] := {3}
  tii[3,18] := {21}
  tii[3,19] := {23}
  tii[3,20] := {8}
  tii[3,21] := {2}
  tii[3,22] := {25}
  tii[3,23] := {14}
  tii[3,24] := {1}
  tii[3,25] := {19}
  tii[3,26] := {10}
  tii[3,27] := {0}

cell#11 , |C| = 91
special orbit = A2
special rep = phi[56,30] , dim = 56
cell rep = phi[35,31]+phi[56,30]
TII depth = 2
TII multiplicity polynomial = 21*X+35*X^2
TII subcells:
  tii[5,1] := {69, 70}
  tii[5,2] := {75, 76}
  tii[5,3] := {60, 61}
  tii[5,4] := {44, 45}
  tii[5,5] := {81, 82}
  tii[5,6] := {73, 74}
  tii[5,7] := {56, 57}
  tii[5,8] := {54, 55}
  tii[5,9] := {36, 37}
  tii[5,10] := {23, 24}
  tii[5,11] := {90}
  tii[5,12] := {88, 89}
  tii[5,13] := {87}
  tii[5,14] := {79}
  tii[5,15] := {58, 59}
  tii[5,16] := {85, 86}
  tii[5,17] := {80}
  tii[5,18] := {77, 78}
  tii[5,19] := {40, 41}
  tii[5,20] := {68}
  tii[5,21] := {51}
  tii[5,22] := {62, 63}
  tii[5,23] := {67}
  tii[5,24] := {52, 53}
  tii[5,25] := {46, 47}
  tii[5,26] := {50}
  tii[5,27] := {29, 30}
  tii[5,28] := {35}
  tii[5,29] := {22}
  tii[5,30] := {66}
  tii[5,31] := {38, 39}
  tii[5,32] := {49}
  tii[5,33] := {25, 26}
  tii[5,34] := {14, 15}
  tii[5,35] := {34}
  tii[5,36] := {21}
  tii[5,37] := {13}
  tii[5,38] := {48}
  tii[5,39] := {71, 72}
  tii[5,40] := {33}
  tii[5,41] := {42, 43}
  tii[5,42] := {20}
  tii[5,43] := {16, 17}
  tii[5,44] := {12}
  tii[5,45] := {4}
  tii[5,46] := {5}
  tii[5,47] := {83, 84}
  tii[5,48] := {27, 28}
  tii[5,49] := {64, 65}
  tii[5,50] := {18, 19}
  tii[5,51] := {6, 7}
  tii[5,52] := {31, 32}
  tii[5,53] := {2, 3}
  tii[5,54] := {10, 11}
  tii[5,55] := {8, 9}
  tii[5,56] := {0, 1}

cell#12 , |C| = 27
special orbit = 2*A1
special rep = phi[27,37] , dim = 27
cell rep = phi[27,37]
TII depth = 2
TII multiplicity polynomial = 27*X
TII subcells:
  tii[3,1] := {3}
  tii[3,2] := {6}
  tii[3,3] := {13}
  tii[3,4] := {11}
  tii[3,5] := {16}
  tii[3,6] := {12}
  tii[3,7] := {1}
  tii[3,8] := {4}
  tii[3,9] := {10}
  tii[3,10] := {15}
  tii[3,11] := {17}
  tii[3,12] := {22}
  tii[3,13] := {18}
  tii[3,14] := {14}
  tii[3,15] := {5}
  tii[3,16] := {23}
  tii[3,17] := {0}
  tii[3,18] := {26}
  tii[3,19] := {24}
  tii[3,20] := {7}
  tii[3,21] := {19}
  tii[3,22] := {20}
  tii[3,23] := {8}
  tii[3,24] := {21}
  tii[3,25] := {9}
  tii[3,26] := {2}
  tii[3,27] := {25}

cell#13 , |C| = 27
special orbit = 2*A1
special rep = phi[27,37] , dim = 27
cell rep = phi[27,37]
TII depth = 2
TII multiplicity polynomial = 27*X
TII subcells:
  tii[3,1] := {3}
  tii[3,2] := {6}
  tii[3,3] := {13}
  tii[3,4] := {11}
  tii[3,5] := {16}
  tii[3,6] := {12}
  tii[3,7] := {1}
  tii[3,8] := {4}
  tii[3,9] := {10}
  tii[3,10] := {15}
  tii[3,11] := {17}
  tii[3,12] := {22}
  tii[3,13] := {18}
  tii[3,14] := {14}
  tii[3,15] := {5}
  tii[3,16] := {23}
  tii[3,17] := {0}
  tii[3,18] := {26}
  tii[3,19] := {24}
  tii[3,20] := {7}
  tii[3,21] := {19}
  tii[3,22] := {20}
  tii[3,23] := {8}
  tii[3,24] := {21}
  tii[3,25] := {9}
  tii[3,26] := {2}
  tii[3,27] := {25}

cell#14 , |C| = 7
special orbit = A1
special rep = phi[7,46] , dim = 7
cell rep = phi[7,46]
TII depth = 1
TII multiplicity polynomial = 7*X
TII subcells:
  tii[2,1] := {6}
  tii[2,2] := {5}
  tii[2,3] := {4}
  tii[2,4] := {3}
  tii[2,5] := {2}
  tii[2,6] := {1}
  tii[2,7] := {0}

cell#15 , |C| = 1
special orbit = 0
special rep = phi[1,63] , dim = 1
cell rep = phi[1,63]
TII depth = 1
TII multiplicity polynomial = X
TII subcells:
  tii[1,1] := {0}

cell#16 , |C| = 1
special orbit = 0
special rep = phi[1,63] , dim = 1
cell rep = phi[1,63]
TII depth = 1
TII multiplicity polynomial = X
TII subcells:
  tii[1,1] := {0}