%id
minimal24
%name
Unitary Minimal Model m=24
%mtc
min24
%central_charge
116/117
%character
1, 0, 1, 1, 2, 2, 4, 4, 7, 8, 12, 14, 21, 24, 34, 41
%group
%%name
1
%%order
1
%modules
%%number
325
%%weights
0, 29/104, 14/13, 249/104, 55/13, 685/104, 123/13, 1337/104, 218/13, 2205/104, 340/13, 253/8, 489/13, 353/8, 665/13, 6105/104, 868/13, 7837/104, 1098/13, 9785/104, 1355/13, 11949/104, 1639/13, 14329/104, 150, 1/936, 35/117, 1045/936, 287/117, 4033/936, 782/117, 8965/936, 1520/117, 15841/936, 2501/117, 1897/72, 3725/117, 2725/72, 5192/117, 48133/936, 6902/117, 62785/936, 8855/117, 79381/936, 11051/117, 97921/936, 13490/117, 118405/936, 1244/9, 1/351, 899/2808, 406/351, 7055/2808, 1540/351, 19043/2808, 3403/351, 36863/2808, 5995/351, 4655/216, 9316/351, 6923/216, 13366/351, 125315/2808, 18145/351, 166463/2808, 23653/351, 213443/2808, 29890/351, 266255/2808, 36856/351, 324899/2808, 3427/27, 5/936, 40/117, 1121/936, 301/117, 4181/936, 805/117, 9185/936, 1552/117, 1241/72, 2542/117, 1925/72, 3775/117, 35861/936, 5251/117, 48641/936, 6970/117, 63365/936, 8932/117, 80033/936, 11137/117, 98645/936, 1045/9, 1/117, 341/936, 145/117, 2465/936, 532/117, 6533/936, 1162/117, 965/72, 2035/117, 1577/72, 3151/117, 30401/936, 4510/117, 42245/936, 6112/117, 56033/936, 7957/117, 71765/936, 10045/117, 89441/936, 952/9, 35/2808, 136/351, 3599/2808, 946/351, 12995/2808, 2485/351, 2171/216, 4753/351, 3791/216, 7750/351, 76175/2808, 11476/351, 108899/2808, 15931/351, 147455/2808, 21115/351, 191843/2808, 27028/351, 242063/2808, 2590/27, 2/117, 385/936, 155/117, 2581/936, 551/117, 517/72, 1190/117, 985/72, 2072/117, 20833/936, 3197/117, 30805/936, 4565/117, 42721/936, 6176/117, 56581/936, 8030/117, 72385/936, 779/9, 7/312, 17/39, 427/312, 110/39, 115/24, 284/39, 247/24, 539/39, 5575/312, 875/39, 8587/312, 1292/39, 12247/312, 1790/39, 16555/312, 2369/39, 21511/312, 233/3, 10/351, 1295/2808, 496/351, 623/216, 1711/351, 1595/216, 3655/351, 39203/2808, 6328/351, 63503/2808, 9730/351, 93635/2808, 13861/351, 129599/2808, 18721/351, 171395/2808, 1870/27, 11/312, 19/39, 35/24, 115/39, 119/24, 292/39, 3287/312, 550/39, 5675/312, 889/39, 8711/312, 1309/39, 12395/312, 1810/39, 16727/312, 184/3, 5/117, 37/72, 176/117, 217/72, 590/117, 7105/936, 1247/117, 13333/936, 2147/117, 21505/936, 3290/117, 31621/936, 4676/117, 43681/936, 485/9, 11/216, 190/351, 335/216, 1081/351, 14399/2808, 2701/351, 30275/2808, 5050/351, 51983/2808, 8128/351, 79523/2808, 11935/351, 112895/2808, 1267/27, 7/117, 41/72, 187/117, 2945/936, 610/117, 7301/936, 1276/117, 13601/936, 2185/117, 21845/936, 3337/117, 32033/936, 364/9, 5/72, 70/117, 1541/936, 376/117, 4961/936, 925/117, 10325/936, 1717/117, 17633/936, 2752/117, 26885/936, 310/9, 28/351, 1763/2808, 595/351, 9215/2808, 1891/351, 22499/2808, 3916/351, 41615/2808, 6670/351, 66563/2808, 781/27, 85/936, 77/117, 1633/936, 392/117, 5125/936, 950/117, 10561/936, 1751/117, 17941/936, 215/9, 4/39, 215/312, 70/39, 1067/312, 217/39, 2567/312, 445/39, 4715/312, 58/3, 323/2808, 253/351, 5183/2808, 1225/351, 15875/2808, 2926/351, 32399/2808, 412/27, 5/39, 235/312, 74/39, 1111/312, 224/39, 2635/312, 35/3, 133/936, 92/117, 1825/936, 425/117, 5461/936, 77/9, 55/351, 2303/2808, 703/351, 10403/2808, 160/27, 161/936, 100/117, 1925/936, 34/9, 22/117, 833/936, 19/9, 575/2808, 25/27, 2/9
%%characters
1, 0, 1, 1, 2, 2, 4, 4, 7, 8, 12, 14, 21, 24, 34, 41
1, 1, 1, 2, 3, 4, 6, 8, 11, 15, 20, 26, 35, 45, 58, 75
1, 1, 2, 2, 4, 5, 8, 10, 15, 19, 27, 34, 47, 59, 79, 99
1, 1, 2, 3, 4, 6, 9, 12, 17, 23, 31, 41, 55, 71, 93, 120
1, 1, 2, 3, 5, 6, 10, 13, 19, 25, 35, 45, 62, 79, 105, 134
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%properties
rational
unitary
C2
%references
%%ref
%%%author
A. A. Belavin
A. M. Polyakov
A. B. Zamolodchikov
%%%title
Infinite conformal symmetry in two-dimensional quantum field theory
%%%classic
Nuclear Physics B, 241, 333-380
%%ref
%%%author
W. Wang
%%%title
Rationality of Virasoro vertex operator algebras
%%%classic
International Mathematics Research Notices 1993, 197-211
%source
created by script "make-minimal.m"
