%id
minimal26
%name
Unitary Minimal Model m=26
%mtc
min26
%central_charge
403/406
%character
1, 0, 1, 1, 2, 2, 4, 4, 7, 8, 12, 14, 21, 24, 34, 41
%group
%%name
1
%%order
1
%modules
%%number
378
%%weights
0, 31/112, 15/14, 267/112, 59/14, 105/16, 66/7, 205/16, 117/7, 2367/112, 365/14, 3531/112, 75/2, 4927/112, 51, 6555/112, 466/7, 8415/112, 1179/14, 1501/16, 1455/14, 1833/16, 880/7, 15387/112, 1047/7, 18175/112, 351/2, 3/3248, 60/203, 3599/3248, 495/203, 1989/464, 2701/406, 4425/464, 5253/406, 54755/3248, 4323/203, 85263/3248, 920/29, 122499/3248, 2565/58, 166463/3248, 23871/406, 217155/3248, 15314/203, 39225/464, 19113/203, 48389/464, 46665/406, 409599/3248, 55945/406, 487203/3248, 4719/29, 1/406, 1023/3248, 465/406, 1157/464, 885/203, 3129/464, 1958/203, 42435/3248, 6903/406, 69695/3248, 1533/58, 103683/3248, 1100/29, 144399/3248, 10455/203, 191843/3248, 27261/406, 35145/464, 34453/406, 43845/464, 21243/203, 374543/3248, 25680/203, 448899/3248, 8725/58, 15/3248, 68/203, 549/464, 1035/406, 2057/464, 2775/406, 31683/3248, 2678/203, 55695/3248, 627/29, 86435/3248, 1863/58, 123903/3248, 18145/406, 168099/3248, 12045/203, 31289/464, 15438/203, 39525/464, 38503/406, 341055/3248, 46971/406, 412163/3248, 4020/29, 3/406, 165/464, 248/203, 1209/464, 915/203, 22499/3248, 4005/406, 43263/3248, 1003/58, 70755/3248, 777/29, 104975/3248, 7788/203, 145923/3248, 21115/406, 27657/464, 27495/406, 35429/464, 17358/203, 309135/3248, 21389/203, 376995/3248, 7383/58, 5/464, 153/406, 585/464, 1081/406, 14883/3248, 1425/203, 32399/3248, 390/29, 56643/3248, 1273/58, 87615/3248, 13203/406, 125315/3248, 9168/203, 24249/464, 12155/203, 31557/464, 31125/406, 278783/3248, 38781/406, 343395/3248, 3377/29, 3/203, 185/464, 264/203, 8835/3248, 1891/406, 23103/3248, 585/58, 44099/3248, 510/29, 71823/3248, 5513/203, 106275/3248, 15753/406, 21065/464, 21321/406, 27909/464, 13865/203, 249999/3248, 17490/203, 311363/3248, 6153/58, 9/464, 171/406, 4355/3248, 564/203, 15375/3248, 209/29, 33123/3248, 795/58, 57599/3248, 9045/406, 88803/3248, 6683/203, 18105/464, 9264/203, 24485/464, 24531/406, 222783/3248, 31375/406, 280899/3248, 2790/29, 5/203, 1443/3248, 561/406, 9215/3248, 279/58, 23715/3248, 299/29, 44943/3248, 3630/203, 72899/3248, 11175/406, 15369/464, 15931/406, 21285/464, 10764/203, 197135/3248, 13983/203, 252003/3248, 5035/58, 99/3248, 95/203, 4623/3248, 84/29, 15875/3248, 429/58, 33855/3248, 5671/406, 58563/3248, 4590/203, 12857/464, 6765/203, 18309/464, 18721/406, 173055/3248, 24753/406, 224675/3248, 2259/29, 15/406, 1599/3248, 85/58, 9603/3248, 144/29, 24335/3248, 2139/203, 45795/3248, 7381/406, 10569/464, 11325/406, 15557/464, 8055/203, 150543/3248, 10868/203, 198915/3248, 4029/58, 143/3248, 15/29, 4899/3248, 175/58, 16383/3248, 3081/406, 34595/3248, 2889/203, 8505/464, 4658/203, 13029/464, 13695/406, 129599/3248, 18915/406, 174723/3248, 1784/29, 3/58, 1763/3248, 45/29, 9999/3248, 1040/203, 24963/3248, 4371/406, 6665/464, 7503/406, 10725/464, 5738/203, 110223/3248, 8145/203, 152099/3248, 3135/58, 195/3248, 33/58, 5183/3248, 1275/406, 16899/3248, 1580/203, 5049/464, 2943/203, 8645/464, 9453/406, 92415/3248, 13861/406, 131043/3248, 1365/29, 2/29, 1935/3248, 333/203, 10403/3248, 2145/406, 3657/464, 4465/406, 6789/464, 3813/203, 76175/3248, 5814/203, 111555/3248, 2353/58, 255/3248, 253/406, 5475/3248, 663/203, 2489/464, 1620/203, 5157/464, 5995/406, 61503/3248, 9591/406, 93635/3248, 1002/29, 18/203, 2115/3248, 703/406, 1545/464, 2211/406, 3749/464, 2280/203, 48399/3248, 3875/203, 77283/3248, 1683/58, 323/3248, 138/203, 825/464, 689/203, 2565/464, 3321/406, 36863/3248, 6105/406, 62499/3248, 695/29, 45/406, 329/464, 741/406, 1605/464, 1139/203, 26895/3248, 2328/203, 49283/3248, 1125/58, 57/464, 150/203, 869/464, 1431/406, 18495/3248, 3403/406, 37635/3248, 444/29, 55/406, 357/464, 390/203, 11663/3248, 1173/203, 27555/3248, 679/58, 69/464, 325/406, 6399/3248, 1485/406, 19043/3248, 249/29, 33/203, 2703/3248, 410/203, 12099/3248, 345/58, 575/3248, 351/406, 6723/3248, 110/29, 39/203, 2915/3248, 123/58, 675/3248, 27/29, 13/58
%%characters
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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
1, 1, 2, 3, 5, 7, 10, 14, 20, 27, 37, 49, 66, 86, 113, 146
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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"
