Current Betti Table Entry:
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| 0 |
(3,0,0) |
(10,1,0) |
(17,1,1) |
(23,3,1) |
(29,4,2) |
? |
? |
? |
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| 1 |
· |
· |
· |
· |
? |
? |
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? |
? |
(58,18,7) |
(63,18,10) |
(67,21,11) |
(71,23,13) |
(75,24,16) |
(79,24,20) |
(82,29,20) |
(85,33,21) |
(88,36,23) |
(91,38,26) |
(94,39,30) |
(97,39,35) |
(99,45,35) |
(101,50,36) |
(103,54,38) |
(105,57,41) |
(107,59,45) |
(109,60,50) |
(111,60,56) |
(112,67,56) |
(113,73,57) |
(114,78,59) |
(115,82,62) |
(116,85,66) |
(117,87,71) |
(118,88,77) |
(119,88,84) |
(119,95,85) |
(119,101,87) |
? |
? |
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| 2 |
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(118,116,97) |
(119,116,104) |
(119,118,110) |
(119,119,117) |
\(\lambda=(47,45,39)\)
- Multiplicity: 2937935
- Dimension: 105
- Dominant: No
\(\lambda=(69,49,13)\)
- Multiplicity: 866
- Dimension: 22533
- Dominant: No
\(\lambda=(68,43,20)\)
- Multiplicity: 120848
- Dimension: 15600
- Dominant: No
\(\lambda=(67,37,27)\)
- Multiplicity: 716667
- Dimension: 7161
- Dominant: No
\(\lambda=(55,44,32)\)
- Multiplicity: 11602408
- Dimension: 1950
- Dominant: No
\(\lambda=(56,50,25)\)
- Multiplicity: 2519571
- Dimension: 3003
- Dominant: No
\(\lambda=(57,56,18)\)
- Multiplicity: 36183
- Dimension: 1599
- Dominant: No
\(\lambda=(74,30,27)\)
- Multiplicity: 8777
- Dimension: 4410
- Dominant: No
\(\lambda=(76,42,13)\)
- Multiplicity: 10
- Dimension: 34125
- Dominant: No
\(\lambda=(75,36,20)\)
- Multiplicity: 3522
- Dimension: 19380
- Dominant: No
\(\lambda=(62,37,32)\)
- Multiplicity: 3000609
- Dimension: 2496
- Dominant: No
\(\lambda=(82,29,20)\)
- Multiplicity: 1
- Dimension: 17280
- Dominant: Yes
\(\lambda=(65,55,11)\)
- Multiplicity: 172
- Dimension: 13860
- Dominant: No
\(\lambda=(64,49,18)\)
- Multiplicity: 113187
- Dimension: 12288
- Dominant: No
\(\lambda=(63,43,25)\)
- Multiplicity: 1954311
- Dimension: 7980
- Dominant: No
\(\lambda=(50,44,37)\)
- Multiplicity: 8297459
- Dimension: 420
- Dominant: No
\(\lambda=(51,50,30)\)
- Multiplicity: 2575566
- Dimension: 483
- Dominant: No
\(\lambda=(71,42,18)\)
- Multiplicity: 15648
- Dimension: 20625
- Dominant: No
\(\lambda=(72,48,11)\)
- Multiplicity: 15
- Dimension: 29925
- Dominant: No
\(\lambda=(70,36,25)\)
- Multiplicity: 167070
- Dimension: 9870
- Dominant: No
\(\lambda=(57,37,37)\)
- Multiplicity: 1463444
- Dimension: 231
- Dominant: No
\(\lambda=(58,43,30)\)
- Multiplicity: 8523935
- Dimension: 3360
- Dominant: No
\(\lambda=(59,49,23)\)
- Multiplicity: 1552171
- Dimension: 5643
- Dominant: No
\(\lambda=(60,55,16)\)
- Multiplicity: 24680
- Dimension: 5520
- Dominant: No
\(\lambda=(61,61,9)\)
- Multiplicity: 1
- Dimension: 1431
- Dominant: No
\(\lambda=(78,35,18)\)
- Multiplicity: 125
- Dimension: 24552
- Dominant: No
\(\lambda=(77,29,25)\)
- Multiplicity: 922
- Dimension: 6615
- Dominant: No
\(\lambda=(45,44,42)\)
- Multiplicity: 528752
- Dimension: 15
- Dominant: No
\(\lambda=(68,54,9)\)
- Multiplicity: 2
- Dimension: 21045
- Dominant: No
\(\lambda=(67,48,16)\)
- Multiplicity: 18934
- Dimension: 17490
- Dominant: No
\(\lambda=(66,42,23)\)
- Multiplicity: 587754
- Dimension: 11250
- Dominant: No
\(\lambda=(65,36,30)\)
- Multiplicity: 1331138
- Dimension: 3885
- Dominant: No
\(\lambda=(53,43,35)\)
- Multiplicity: 11672265
- Dimension: 990
- Dominant: No
\(\lambda=(54,49,28)\)
- Multiplicity: 4883741
- Dimension: 1848
- Dominant: No
\(\lambda=(55,55,21)\)
- Multiplicity: 91313
- Dimension: 630
- Dominant: No
\(\lambda=(73,35,23)\)
- Multiplicity: 25438
- Dimension: 13182
- Dominant: No
\(\lambda=(74,41,16)\)
- Multiplicity: 977
- Dimension: 26520
- Dominant: No
\(\lambda=(60,36,35)\)
- Multiplicity: 1793704
- Dimension: 675
- Dominant: No
\(\lambda=(61,42,28)\)
- Multiplicity: 4609925
- Dimension: 5250
- Dominant: No
\(\lambda=(80,28,23)\)
- Multiplicity: 37
- Dimension: 9381
- Dominant: No
\(\lambda=(63,54,14)\)
- Multiplicity: 5863
- Dimension: 10455
- Dominant: No
\(\lambda=(62,48,21)\)
- Multiplicity: 624493
- Dimension: 9030
- Dominant: No
\(\lambda=(48,43,40)\)
- Multiplicity: 3403638
- Dimension: 120
- Dominant: No
\(\lambda=(49,49,33)\)
- Multiplicity: 1724223
- Dimension: 153
- Dominant: No
\(\lambda=(70,47,14)\)
- Multiplicity: 1579
- Dimension: 23664
- Dominant: No
\(\lambda=(69,41,21)\)
- Multiplicity: 120667
- Dimension: 15225
- Dominant: No
\(\lambda=(68,35,28)\)
- Multiplicity: 429723
- Dimension: 5712
- Dominant: No
\(\lambda=(56,42,33)\)
- Multiplicity: 11052346
- Dimension: 1875
- Dominant: No
\(\lambda=(57,48,26)\)
- Multiplicity: 4057758
- Dimension: 3795
- Dominant: No
\(\lambda=(58,54,19)\)
- Multiplicity: 150855
- Dimension: 3690
- Dominant: No
\(\lambda=(75,28,28)\)
- Multiplicity: 1144
- Dimension: 1176
- Dominant: No
\(\lambda=(77,40,14)\)
- Multiplicity: 14
- Dimension: 33345
- Dominant: No
\(\lambda=(76,34,21)\)
- Multiplicity: 2149
- Dimension: 17157
- Dominant: No
\(\lambda=(66,53,12)\)
- Multiplicity: 582
- Dimension: 16464
- Dominant: No
\(\lambda=(65,47,19)\)
- Multiplicity: 166748
- Dimension: 13224
- Dominant: No
\(\lambda=(64,41,26)\)
- Multiplicity: 1843661
- Dimension: 7680
- Dominant: No
\(\lambda=(63,35,33)\)
- Multiplicity: 1265241
- Dimension: 1392
- Dominant: No
\(\lambda=(51,42,38)\)
- Multiplicity: 7272902
- Dimension: 375
- Dominant: No
\(\lambda=(52,48,31)\)
- Multiplicity: 6793265
- Dimension: 1035
- Dominant: No
\(\lambda=(71,34,26)\)
- Multiplicity: 96741
- Dimension: 8037
- Dominant: No
\(\lambda=(72,40,19)\)
- Multiplicity: 15210
- Dimension: 19965
- Dominant: No
\(\lambda=(73,46,12)\)
- Multiplicity: 37
- Dimension: 30870
- Dominant: No
\(\lambda=(59,41,31)\)
- Multiplicity: 7639022
- Dimension: 3135
- Dominant: No
\(\lambda=(60,47,24)\)
- Multiplicity: 2203003
- Dimension: 6384
- Dominant: No
\(\lambda=(61,53,17)\)
- Multiplicity: 63867
- Dimension: 7659
- Dominant: No
\(\lambda=(79,33,19)\)
- Multiplicity: 67
- Dimension: 21855
- Dominant: No
\(\lambda=(78,27,26)\)
- Multiplicity: 161
- Dimension: 2808
- Dominant: No
\(\lambda=(62,59,10)\)
- Multiplicity: 23
- Dimension: 5400
- Dominant: No
\(\lambda=(69,52,10)\)
- Multiplicity: 13
- Dimension: 23607
- Dominant: No
\(\lambda=(68,46,17)\)
- Multiplicity: 27639
- Dimension: 18285
- Dominant: No
\(\lambda=(67,40,24)\)
- Multiplicity: 532756
- Dimension: 10710
- Dominant: No
\(\lambda=(66,34,31)\)
- Multiplicity: 603137
- Dimension: 2442
- Dominant: No
\(\lambda=(54,41,36)\)
- Multiplicity: 9413781
- Dimension: 840
- Dominant: No
\(\lambda=(55,47,29)\)
- Multiplicity: 7604281
- Dimension: 2394
- Dominant: No
\(\lambda=(56,53,22)\)
- Multiplicity: 539833
- Dimension: 2304
- Dominant: No
\(\lambda=(74,33,24)\)
- Multiplicity: 13961
- Dimension: 10920
- Dominant: No
\(\lambda=(75,39,17)\)
- Multiplicity: 936
- Dimension: 25530
- Dominant: No
\(\lambda=(62,40,29)\)
- Multiplicity: 3945282
- Dimension: 4830
- Dominant: No
\(\lambda=(81,26,24)\)
- Multiplicity: 6
- Dimension: 4956
- Dominant: No
\(\lambda=(64,52,15)\)
- Multiplicity: 14016
- Dimension: 12597
- Dominant: No
\(\lambda=(63,46,22)\)
- Multiplicity: 830018
- Dimension: 9675
- Dominant: No
\(\lambda=(49,41,41)\)
- Multiplicity: 1207225
- Dimension: 45
- Dominant: No
\(\lambda=(50,47,34)\)
- Multiplicity: 6673225
- Dimension: 504
- Dominant: No
\(\lambda=(70,39,22)\)
- Multiplicity: 105356
- Dimension: 14400
- Dominant: No
\(\lambda=(71,45,15)\)
- Multiplicity: 2393
- Dimension: 24273
- Dominant: No
\(\lambda=(69,33,29)\)
- Multiplicity: 199346
- Dimension: 3885
- Dominant: No
\(\lambda=(57,40,34)\)
- Multiplicity: 8539167
- Dimension: 1575
- Dominant: No
\(\lambda=(58,46,27)\)
- Multiplicity: 5392901
- Dimension: 4290
- Dominant: No
\(\lambda=(59,52,20)\)
- Multiplicity: 359632
- Dimension: 5412
- Dominant: No
\(\lambda=(60,58,13)\)
- Multiplicity: 961
- Dimension: 3381
- Dominant: No
\(\lambda=(78,38,15)\)
- Multiplicity: 12
- Dimension: 31980
- Dominant: No
\(\lambda=(77,32,22)\)
- Multiplicity: 1082
- Dimension: 14421
- Dominant: No
\(\lambda=(67,51,13)\)
- Multiplicity: 1493
- Dimension: 18564
- Dominant: No
\(\lambda=(66,45,20)\)
- Multiplicity: 213582
- Dimension: 13728
- Dominant: No
\(\lambda=(65,39,27)\)
- Multiplicity: 1515681
- Dimension: 7020
- Dominant: No
\(\lambda=(52,40,39)\)
- Multiplicity: 3458824
- Dimension: 195
- Dominant: No
\(\lambda=(53,46,32)\)
- Multiplicity: 10357807
- Dimension: 1380
- Dominant: No
\(\lambda=(54,52,25)\)
- Multiplicity: 1234507
- Dimension: 1302
- Dominant: No
\(\lambda=(72,32,27)\)
- Multiplicity: 44342
- Dimension: 5781
- Dominant: No
\(\lambda=(73,38,20)\)
- Multiplicity: 12804
- Dimension: 18810
- Dominant: No
\(\lambda=(74,44,13)\)
- Multiplicity: 64
- Dimension: 31248
- Dominant: No
\(\lambda=(60,39,32)\)
- Multiplicity: 5717779
- Dimension: 2640
- Dominant: No
\(\lambda=(61,45,25)\)
- Multiplicity: 2697278
- Dimension: 6783
- Dominant: No
\(\lambda=(80,31,20)\)
- Multiplicity: 28
- Dimension: 18600
- Dominant: No
\(\lambda=(63,57,11)\)
- Multiplicity: 163
- Dimension: 8883
- Dominant: No
\(\lambda=(62,51,18)\)
- Multiplicity: 129481
- Dimension: 9384
- Dominant: No
\(\lambda=(48,46,37)\)
- Multiplicity: 4314728
- Dimension: 195
- Dominant: No
\(\lambda=(70,50,11)\)
- Multiplicity: 47
- Dimension: 25620
- Dominant: No
\(\lambda=(69,44,18)\)
- Multiplicity: 34908
- Dimension: 18603
- Dominant: No
\(\lambda=(68,38,25)\)
- Multiplicity: 421092
- Dimension: 9765
- Dominant: No
\(\lambda=(67,32,32)\)
- Multiplicity: 107981
- Dimension: 666
- Dominant: No
\(\lambda=(55,39,37)\)
- Multiplicity: 5051322
- Dimension: 510
- Dominant: No
\(\lambda=(56,45,30)\)
- Multiplicity: 9511176
- Dimension: 2688
- Dominant: No
\(\lambda=(57,51,23)\)
- Multiplicity: 1262762
- Dimension: 3654
- Dominant: No
\(\lambda=(58,57,16)\)
- Multiplicity: 9313
- Dimension: 1848
- Dominant: No
\(\lambda=(76,37,18)\)
- Multiplicity: 753
- Dimension: 24000
- Dominant: No
\(\lambda=(75,31,25)\)
- Multiplicity: 6099
- Dimension: 8190
- Dominant: No
\(\lambda=(66,56,9)\)
- Multiplicity: 4
- Dimension: 15576
- Dominant: No
\(\lambda=(65,50,16)\)
- Multiplicity: 27448
- Dimension: 14280
- Dominant: No
\(\lambda=(64,44,23)\)
- Multiplicity: 964653
- Dimension: 9933
- Dominant: No
\(\lambda=(63,38,30)\)
- Multiplicity: 2867211
- Dimension: 4095
- Dominant: No
\(\lambda=(51,45,35)\)
- Multiplicity: 10040999
- Dimension: 693
- Dominant: No
\(\lambda=(52,51,28)\)
- Multiplicity: 1812823
- Dimension: 624
- Dominant: No
\(\lambda=(71,37,23)\)
- Multiplicity: 79869
- Dimension: 13125
- Dominant: No
\(\lambda=(72,43,16)\)
- Multiplicity: 3060
- Dimension: 24360
- Dominant: No
\(\lambda=(70,31,30)\)
- Multiplicity: 53030
- Dimension: 1680
- Dominant: No
\(\lambda=(58,38,35)\)
- Multiplicity: 4854991
- Dimension: 1050
- Dominant: No
\(\lambda=(59,44,28)\)
- Multiplicity: 6128124
- Dimension: 4488
- Dominant: No
\(\lambda=(60,50,21)\)
- Multiplicity: 661321
- Dimension: 6765
- Dominant: No
\(\lambda=(61,56,14)\)
- Multiplicity: 4623
- Dimension: 6321
- Dominant: No
\(\lambda=(78,30,23)\)
- Multiplicity: 423
- Dimension: 11172
- Dominant: No
\(\lambda=(79,36,16)\)
- Multiplicity: 10
- Dimension: 30030
- Dominant: No
\(\lambda=(46,45,40)\)
- Multiplicity: 1490428
- Dimension: 48
- Dominant: No
\(\lambda=(68,49,14)\)
- Multiplicity: 3059
- Dimension: 20160
- Dominant: No
\(\lambda=(67,43,21)\)
- Multiplicity: 239606
- Dimension: 13800
- Dominant: No
\(\lambda=(66,37,28)\)
- Multiplicity: 1067347
- Dimension: 6000
- Dominant: No
\(\lambda=(54,44,33)\)
- Multiplicity: 12111945
- Dimension: 1518
- Dominant: No
\(\lambda=(55,50,26)\)
- Multiplicity: 3019160
- Dimension: 2325
- Dominant: No
\(\lambda=(56,56,19)\)
- Multiplicity: 32846
- Dimension: 741
- Dominant: No
\(\lambda=(73,30,28)\)
- Multiplicity: 13493
- Dimension: 3102
- Dominant: No
\(\lambda=(74,36,21)\)
- Multiplicity: 9223
- Dimension: 17160
- Dominant: No
\(\lambda=(75,42,14)\)
- Multiplicity: 91
- Dimension: 31059
- Dominant: No
\(\lambda=(61,37,33)\)
- Multiplicity: 3334861
- Dimension: 1875
- Dominant: No
\(\lambda=(62,43,26)\)
- Multiplicity: 2882656
- Dimension: 6840
- Dominant: No
\(\lambda=(81,29,21)\)
- Multiplicity: 8
- Dimension: 14787
- Dominant: No
\(\lambda=(64,55,12)\)
- Multiplicity: 673
- Dimension: 11880
- Dominant: No
\(\lambda=(63,49,19)\)
- Multiplicity: 218802
- Dimension: 10695
- Dominant: No
\(\lambda=(49,44,38)\)
- Multiplicity: 6351244
- Dimension: 273
- Dominant: No
\(\lambda=(50,50,31)\)
- Multiplicity: 1477217
- Dimension: 210
- Dominant: No
\(\lambda=(70,42,19)\)
- Multiplicity: 38262
- Dimension: 18444
- Dominant: No
\(\lambda=(71,48,12)\)
- Multiplicity: 122
- Dimension: 27084
- Dominant: No
\(\lambda=(69,36,26)\)
- Multiplicity: 285955
- Dimension: 8415
- Dominant: No
\(\lambda=(57,43,31)\)
- Multiplicity: 9979363
- Dimension: 2730
- Dominant: No
\(\lambda=(58,49,24)\)
- Multiplicity: 2184463
- Dimension: 4680
- Dominant: No
\(\lambda=(59,55,17)\)
- Multiplicity: 43851
- Dimension: 4290
- Dominant: No
\(\lambda=(77,35,19)\)
- Multiplicity: 506
- Dimension: 21930
- Dominant: No
\(\lambda=(76,29,26)\)
- Multiplicity: 1880
- Dimension: 4992
- Dominant: No
\(\lambda=(44,44,43)\)
- Multiplicity: 110674
- Dimension: 3
- Dominant: No
\(\lambda=(67,54,10)\)
- Multiplicity: 26
- Dimension: 18585
- Dominant: No
\(\lambda=(66,48,17)\)
- Multiplicity: 45251
- Dimension: 15504
- Dominant: No
\(\lambda=(65,42,24)\)
- Multiplicity: 985397
- Dimension: 9804
- Dominant: No
\(\lambda=(64,36,31)\)
- Multiplicity: 1680275
- Dimension: 3045
- Dominant: No
\(\lambda=(52,43,36)\)
- Multiplicity: 10633930
- Dimension: 720
- Dominant: No
\(\lambda=(53,49,29)\)
- Multiplicity: 5113173
- Dimension: 1365
- Dominant: No
\(\lambda=(72,35,24)\)
- Multiplicity: 51837
- Dimension: 11400
- Dominant: No
\(\lambda=(73,41,17)\)
- Multiplicity: 3336
- Dimension: 23925
- Dominant: No
\(\lambda=(59,36,36)\)
- Multiplicity: 1094719
- Dimension: 300
- Dominant: No
\(\lambda=(60,42,29)\)
- Multiplicity: 6016144
- Dimension: 4389
- Dominant: No
\(\lambda=(61,48,22)\)
- Multiplicity: 1014480
- Dimension: 7749
- Dominant: No
\(\lambda=(79,28,24)\)
- Multiplicity: 120
- Dimension: 7410
- Dominant: No
\(\lambda=(80,34,17)\)
- Multiplicity: 5
- Dimension: 27495
- Dominant: No
\(\lambda=(63,60,8)\)
- Multiplicity: 1
- Dimension: 6042
- Dominant: Yes
\(\lambda=(62,54,15)\)
- Multiplicity: 13948
- Dimension: 8820
- Dominant: No
\(\lambda=(47,43,41)\)
- Multiplicity: 1887192
- Dimension: 60
- Dominant: No
\(\lambda=(69,47,15)\)
- Multiplicity: 5193
- Dimension: 21252
- Dominant: No
\(\lambda=(68,41,22)\)
- Multiplicity: 235988
- Dimension: 13440
- Dominant: No
\(\lambda=(67,35,29)\)
- Multiplicity: 618591
- Dimension: 4620
- Dominant: No
\(\lambda=(55,42,34)\)
- Multiplicity: 11427067
- Dimension: 1449
- Dominant: No
\(\lambda=(56,48,27)\)
- Multiplicity: 5033916
- Dimension: 3069
- Dominant: No
\(\lambda=(57,54,20)\)
- Multiplicity: 212927
- Dimension: 2730
- Dominant: No
\(\lambda=(76,40,15)\)
- Multiplicity: 100
- Dimension: 30303
- Dominant: No
\(\lambda=(75,34,22)\)
- Multiplicity: 5635
- Dimension: 15015
- Dominant: No
\(\lambda=(62,35,34)\)
- Multiplicity: 1130667
- Dimension: 840
- Dominant: No
\(\lambda=(82,27,22)\)
- Multiplicity: 1
- Dimension: 10416
- Dominant: No
\(\lambda=(65,53,13)\)
- Multiplicity: 2019
- Dimension: 14391
- Dominant: No
\(\lambda=(64,47,20)\)
- Multiplicity: 317093
- Dimension: 11592
- Dominant: No
\(\lambda=(63,41,27)\)
- Multiplicity: 2693761
- Dimension: 6555
- Dominant: No
\(\lambda=(50,42,39)\)
- Multiplicity: 5338136
- Dimension: 234
- Dominant: No
\(\lambda=(51,48,32)\)
- Multiplicity: 6154560
- Dimension: 714
- Dominant: No
\(\lambda=(71,40,20)\)
- Multiplicity: 36585
- Dimension: 17808
- Dominant: No
\(\lambda=(72,46,13)\)
- Multiplicity: 232
- Dimension: 27999
- Dominant: No
\(\lambda=(70,34,27)\)
- Multiplicity: 161413
- Dimension: 6660
- Dominant: No
\(\lambda=(58,41,32)\)
- Multiplicity: 8824176
- Dimension: 2520
- Dominant: No
\(\lambda=(59,47,25)\)
- Multiplicity: 3117413
- Dimension: 5382
- Dominant: No
\(\lambda=(60,53,18)\)
- Multiplicity: 116137
- Dimension: 6336
- Dominant: No
\(\lambda=(61,59,11)\)
- Multiplicity: 86
- Dimension: 3822
- Dominant: No
\(\lambda=(78,33,20)\)
- Multiplicity: 280
- Dimension: 19320
- Dominant: No
\(\lambda=(77,27,27)\)
- Multiplicity: 214
- Dimension: 1326
- Dominant: No
\(\lambda=(68,52,11)\)
- Multiplicity: 99
- Dimension: 21063
- Dominant: No
\(\lambda=(67,46,18)\)
- Multiplicity: 64181
- Dimension: 16269
- Dominant: No
\(\lambda=(66,40,25)\)
- Multiplicity: 883226
- Dimension: 9288
- Dominant: No
\(\lambda=(65,34,32)\)
- Multiplicity: 669702
- Dimension: 1680
- Dominant: No
\(\lambda=(53,41,37)\)
- Multiplicity: 8201699
- Dimension: 585
- Dominant: No
\(\lambda=(54,47,30)\)
- Multiplicity: 8379696
- Dimension: 1872
- Dominant: No
\(\lambda=(55,53,23)\)
- Multiplicity: 619710
- Dimension: 1581
- Dominant: No
\(\lambda=(73,33,25)\)
- Multiplicity: 27988
- Dimension: 9225
- Dominant: No
\(\lambda=(74,39,18)\)
- Multiplicity: 3111
- Dimension: 22968
- Dominant: No
\(\lambda=(75,45,11)\)
- Multiplicity: 1
- Dimension: 35805
- Dominant: Yes
\(\lambda=(61,40,30)\)
- Multiplicity: 5076914
- Dimension: 3993
- Dominant: No
\(\lambda=(62,46,23)\)
- Multiplicity: 1339325
- Dimension: 8364
- Dominant: No
\(\lambda=(81,32,18)\)
- Multiplicity: 2
- Dimension: 24375
- Dominant: No
\(\lambda=(80,26,25)\)
- Multiplicity: 16
- Dimension: 3135
- Dominant: No
\(\lambda=(64,58,9)\)
- Multiplicity: 4
- Dimension: 9975
- Dominant: No
\(\lambda=(63,52,16)\)
- Multiplicity: 32285
- Dimension: 10878
- Dominant: No
\(\lambda=(49,47,35)\)
- Multiplicity: 5065792
- Dimension: 312
- Dominant: No
\(\lambda=(70,45,16)\)
- Multiplicity: 7451
- Dimension: 21840
- Dominant: No
\(\lambda=(69,39,23)\)
- Multiplicity: 203542
- Dimension: 12648
- Dominant: No
\(\lambda=(68,33,30)\)
- Multiplicity: 264072
- Dimension: 2880
- Dominant: No
\(\lambda=(56,40,35)\)
- Multiplicity: 8495601
- Dimension: 1173
- Dominant: No
\(\lambda=(57,46,28)\)
- Multiplicity: 6767642
- Dimension: 3534
- Dominant: No
\(\lambda=(58,52,21)\)
- Multiplicity: 540981
- Dimension: 4368
- Dominant: No
\(\lambda=(59,58,14)\)
- Multiplicity: 1761
- Dimension: 2115
- Dominant: No
\(\lambda=(77,38,16)\)
- Multiplicity: 94
- Dimension: 28980
- Dominant: No
\(\lambda=(76,32,23)\)
- Multiplicity: 2821
- Dimension: 12375
- Dominant: No
\(\lambda=(66,51,14)\)
- Multiplicity: 4728
- Dimension: 16416
- Dominant: No
\(\lambda=(65,45,21)\)
- Multiplicity: 400160
- Dimension: 12075
- Dominant: No
\(\lambda=(64,39,28)\)
- Multiplicity: 2184219
- Dimension: 5928
- Dominant: No
\(\lambda=(51,40,40)\)
- Multiplicity: 1626172
- Dimension: 78
- Dominant: No
\(\lambda=(52,46,33)\)
- Multiplicity: 10104676
- Dimension: 1029
- Dominant: No
\(\lambda=(53,52,26)\)
- Multiplicity: 1119914
- Dimension: 783
- Dominant: No
\(\lambda=(71,32,28)\)
- Multiplicity: 70056
- Dimension: 4500
- Dominant: No
\(\lambda=(72,38,21)\)
- Multiplicity: 30329
- Dimension: 16695
- Dominant: No
\(\lambda=(73,44,14)\)
- Multiplicity: 365
- Dimension: 28365
- Dominant: No
\(\lambda=(59,39,33)\)
- Multiplicity: 6395843
- Dimension: 2058
- Dominant: No
\(\lambda=(60,45,26)\)
- Multiplicity: 3811496
- Dimension: 5760
- Dominant: No
\(\lambda=(61,51,19)\)
- Multiplicity: 234863
- Dimension: 7986
- Dominant: No
\(\lambda=(79,31,21)\)
- Multiplicity: 121
- Dimension: 16170
- Dominant: No
\(\lambda=(62,57,12)\)
- Multiplicity: 552
- Dimension: 7176
- Dominant: No
\(\lambda=(47,46,38)\)
- Multiplicity: 2521390
- Dimension: 99
- Dominant: No
\(\lambda=(69,50,12)\)
- Multiplicity: 282
- Dimension: 23010
- Dominant: No
\(\lambda=(68,44,19)\)
- Multiplicity: 79015
- Dimension: 16575
- Dominant: No
\(\lambda=(67,38,26)\)
- Multiplicity: 689227
- Dimension: 8385
- Dominant: No
\(\lambda=(54,39,38)\)
- Multiplicity: 3565875
- Dimension: 288
- Dominant: No
\(\lambda=(55,45,31)\)
- Multiplicity: 10647727
- Dimension: 2145
- Dominant: No
\(\lambda=(56,51,24)\)
- Multiplicity: 1627204
- Dimension: 2856
- Dominant: No
\(\lambda=(57,57,17)\)
- Multiplicity: 9616
- Dimension: 861
- Dominant: No
\(\lambda=(74,31,26)\)
- Multiplicity: 11842
- Dimension: 6600
- Dominant: No
\(\lambda=(76,43,12)\)
- Multiplicity: 2
- Dimension: 35904
- Dominant: Yes
\(\lambda=(75,37,19)\)
- Multiplicity: 2469
- Dimension: 21489
- Dominant: No
\(\lambda=(62,38,31)\)
- Multiplicity: 3591488
- Dimension: 3300
- Dominant: No
\(\lambda=(65,56,10)\)
- Multiplicity: 35
- Dimension: 13395
- Dominant: No
\(\lambda=(64,50,17)\)
- Multiplicity: 61133
- Dimension: 12495
- Dominant: No
\(\lambda=(63,44,24)\)
- Multiplicity: 1544308
- Dimension: 8610
- Dominant: No
\(\lambda=(50,45,36)\)
- Multiplicity: 8508216
- Dimension: 480
- Dominant: No
\(\lambda=(51,51,29)\)
- Multiplicity: 1109401
- Dimension: 276
- Dominant: No
\(\lambda=(71,43,17)\)
- Multiplicity: 9153
- Dimension: 21924
- Dominant: No
\(\lambda=(72,49,10)\)
- Multiplicity: 2
- Dimension: 30720
- Dominant: No
\(\lambda=(70,37,24)\)
- Multiplicity: 152501
- Dimension: 11424
- Dominant: No
\(\lambda=(69,31,31)\)
- Multiplicity: 44291
- Dimension: 780
- Dominant: No
\(\lambda=(57,38,36)\)
- Multiplicity: 4259444
- Dimension: 690
- Dominant: No
\(\lambda=(58,44,29)\)
- Multiplicity: 7695372
- Dimension: 3720
- Dominant: No
\(\lambda=(59,50,22)\)
- Multiplicity: 1011580
- Dimension: 5655
- Dominant: No
\(\lambda=(60,56,15)\)
- Multiplicity: 9726
- Dimension: 4935
- Dominant: No
\(\lambda=(78,36,17)\)
- Multiplicity: 68
- Dimension: 27090
- Dominant: No
\(\lambda=(77,30,24)\)
- Multiplicity: 1111
- Dimension: 9240
- Dominant: No
\(\lambda=(45,45,41)\)
- Multiplicity: 505017
- Dimension: 15
- Dominant: No
\(\lambda=(67,49,15)\)
- Multiplicity: 9058
- Dimension: 17955
- Dominant: No
\(\lambda=(66,43,22)\)
- Multiplicity: 442982
- Dimension: 12144
- Dominant: No
\(\lambda=(65,37,29)\)
- Multiplicity: 1503975
- Dimension: 4959
- Dominant: No
\(\lambda=(53,44,34)\)
- Multiplicity: 12022878
- Dimension: 1155
- Dominant: No
\(\lambda=(54,50,27)\)
- Multiplicity: 3375772
- Dimension: 1740
- Dominant: No
\(\lambda=(72,30,29)\)
- Multiplicity: 17273
- Dimension: 1935
- Dominant: No
\(\lambda=(73,36,22)\)
- Multiplicity: 21687
- Dimension: 15105
- Dominant: No
\(\lambda=(74,42,15)\)
- Multiplicity: 459
- Dimension: 28182
- Dominant: No
\(\lambda=(60,37,34)\)
- Multiplicity: 3428951
- Dimension: 1344
- Dominant: No
\(\lambda=(61,43,27)\)
- Multiplicity: 4050863
- Dimension: 5814
- Dominant: No
\(\lambda=(80,29,22)\)
- Multiplicity: 39
- Dimension: 12480
- Dominant: No
\(\lambda=(63,55,13)\)
- Multiplicity: 2098
- Dimension: 10062
- Dominant: No
\(\lambda=(62,49,20)\)
- Multiplicity: 392977
- Dimension: 9240
- Dominant: No
\(\lambda=(48,44,39)\)
- Multiplicity: 4412259
- Dimension: 165
- Dominant: No
\(\lambda=(70,48,13)\)
- Multiplicity: 597
- Dimension: 24426
- Dominant: No
\(\lambda=(69,42,20)\)
- Multiplicity: 85045
- Dimension: 16422
- Dominant: No
\(\lambda=(68,36,27)\)
- Multiplicity: 459399
- Dimension: 7095
- Dominant: No
\(\lambda=(56,43,32)\)
- Multiplicity: 11161608
- Dimension: 2184
- Dominant: No
\(\lambda=(57,49,25)\)
- Multiplicity: 2909028
- Dimension: 3825
- Dominant: No
\(\lambda=(58,55,18)\)
- Multiplicity: 69250
- Dimension: 3192
- Dominant: No
\(\lambda=(75,29,27)\)
- Multiplicity: 3272
- Dimension: 3525
- Dominant: No
\(\lambda=(77,41,13)\)
- Multiplicity: 3
- Dimension: 35409
- Dominant: Yes
\(\lambda=(76,35,20)\)
- Multiplicity: 1658
- Dimension: 19488
- Dominant: No
\(\lambda=(66,54,11)\)
- Multiplicity: 154
- Dimension: 16302
- Dominant: No
\(\lambda=(65,48,18)\)
- Multiplicity: 98148
- Dimension: 13671
- Dominant: No
\(\lambda=(64,42,25)\)
- Multiplicity: 1562783
- Dimension: 8487
- Dominant: No
\(\lambda=(63,36,32)\)
- Multiplicity: 1981931
- Dimension: 2310
- Dominant: No
\(\lambda=(51,43,37)\)
- Multiplicity: 9090876
- Dimension: 504
- Dominant: No
\(\lambda=(52,49,30)\)
- Multiplicity: 4943522
- Dimension: 960
- Dominant: No
\(\lambda=(71,35,25)\)
- Multiplicity: 97577
- Dimension: 9768
- Dominant: No
\(\lambda=(72,41,18)\)
- Multiplicity: 9689
- Dimension: 21504
- Dominant: No
\(\lambda=(73,47,11)\)
- Multiplicity: 7
- Dimension: 31968
- Dominant: No
\(\lambda=(59,42,30)\)
- Multiplicity: 7502524
- Dimension: 3627
- Dominant: No
\(\lambda=(60,48,23)\)
- Multiplicity: 1555063
- Dimension: 6591
- Dominant: No
\(\lambda=(61,54,16)\)
- Multiplicity: 29502
- Dimension: 7332
- Dominant: No
\(\lambda=(79,34,18)\)
- Multiplicity: 42
- Dimension: 24633
- Dominant: No
\(\lambda=(78,28,25)\)
- Multiplicity: 296
- Dimension: 5610
- Dominant: No
\(\lambda=(62,60,9)\)
- Multiplicity: 2
- Dimension: 4290
- Dominant: No
\(\lambda=(46,43,42)\)
- Multiplicity: 817772
- Dimension: 24
- Dominant: No
\(\lambda=(69,53,9)\)
- Multiplicity: 1
- Dimension: 23715
- Dominant: Yes
\(\lambda=(68,47,16)\)
- Multiplicity: 14594
- Dimension: 19008
- Dominant: No
\(\lambda=(67,41,23)\)
- Multiplicity: 431017
- Dimension: 11799
- Dominant: No
\(\lambda=(66,35,30)\)
- Multiplicity: 833782
- Dimension: 3648
- Dominant: No
\(\lambda=(54,42,35)\)
- Multiplicity: 11211519
- Dimension: 1092
- Dominant: No
\(\lambda=(55,48,28)\)
- Multiplicity: 5924121
- Dimension: 2436
- Dominant: No
\(\lambda=(56,54,21)\)
- Multiplicity: 266242
- Dimension: 1887
- Dominant: No
\(\lambda=(74,34,23)\)
- Multiplicity: 13120
- Dimension: 13038
- Dominant: No
\(\lambda=(75,40,16)\)
- Multiplicity: 494
- Dimension: 27450
- Dominant: No
\(\lambda=(61,35,35)\)
- Multiplicity: 730529
- Dimension: 378
- Dominant: No
\(\lambda=(62,41,28)\)
- Multiplicity: 3749371
- Dimension: 5544
- Dominant: No
\(\lambda=(81,27,23)\)
- Multiplicity: 8
- Dimension: 8250
- Dominant: No
\(\lambda=(64,53,14)\)
- Multiplicity: 5812
- Dimension: 12480
- Dominant: No
\(\lambda=(63,47,21)\)
- Multiplicity: 563024
- Dimension: 10098
- Dominant: No
\(\lambda=(49,42,40)\)
- Multiplicity: 3457962
- Dimension: 132
- Dominant: No
\(\lambda=(50,48,33)\)
- Multiplicity: 5021764
- Dimension: 456
- Dominant: No
\(\lambda=(70,40,21)\)
- Multiplicity: 79972
- Dimension: 15810
- Dominant: No
\(\lambda=(71,46,14)\)
- Multiplicity: 1038
- Dimension: 25311
- Dominant: No
\(\lambda=(69,34,28)\)
- Multiplicity: 251042
- Dimension: 5418
- Dominant: No
\(\lambda=(57,41,33)\)
- Multiplicity: 9714736
- Dimension: 1989
- Dominant: No
\(\lambda=(58,47,26)\)
- Multiplicity: 4195098
- Dimension: 4488
- Dominant: No
\(\lambda=(59,53,19)\)
- Multiplicity: 193869
- Dimension: 5145
- Dominant: No
\(\lambda=(60,59,12)\)
- Multiplicity: 215
- Dimension: 2400
- Dominant: No
\(\lambda=(78,39,14)\)
- Multiplicity: 4
- Dimension: 34320
- Dominant: No
\(\lambda=(77,33,21)\)
- Multiplicity: 920
- Dimension: 16965
- Dominant: No
\(\lambda=(67,52,12)\)
- Multiplicity: 488
- Dimension: 18696
- Dominant: No
\(\lambda=(66,46,19)\)
- Multiplicity: 135897
- Dimension: 14406
- Dominant: No
\(\lambda=(65,40,26)\)
- Multiplicity: 1385809
- Dimension: 7995
- Dominant: No
\(\lambda=(64,34,33)\)
- Multiplicity: 635233
- Dimension: 1023
- Dominant: No
\(\lambda=(52,41,38)\)
- Multiplicity: 6567086
- Dimension: 384
- Dominant: No
\(\lambda=(53,47,31)\)
- Multiplicity: 8743311
- Dimension: 1428
- Dominant: No
\(\lambda=(54,53,24)\)
- Multiplicity: 603940
- Dimension: 960
- Dominant: No
\(\lambda=(72,33,26)\)
- Multiplicity: 51544
- Dimension: 7680
- Dominant: No
\(\lambda=(73,39,19)\)
- Multiplicity: 8845
- Dimension: 20580
- Dominant: No
\(\lambda=(74,45,12)\)
- Multiplicity: 17
- Dimension: 32640
- Dominant: No
\(\lambda=(60,40,31)\)
- Multiplicity: 6229160
- Dimension: 3255
- Dominant: No
\(\lambda=(61,46,24)\)
- Multiplicity: 2046436
- Dimension: 7176
- Dominant: No
\(\lambda=(79,26,26)\)
- Multiplicity: 28
- Dimension: 1485
- Dominant: No
\(\lambda=(80,32,19)\)
- Multiplicity: 18
- Dimension: 21609
- Dominant: No
\(\lambda=(63,58,10)\)
- Multiplicity: 31
- Dimension: 8085
- Dominant: No
\(\lambda=(62,52,17)\)
- Multiplicity: 66982
- Dimension: 9306
- Dominant: No
\(\lambda=(48,47,36)\)
- Multiplicity: 3260799
- Dimension: 168
- Dominant: No
\(\lambda=(70,51,10)\)
- Multiplicity: 8
- Dimension: 26040
- Dominant: No
\(\lambda=(69,45,17)\)
- Multiplicity: 20123
- Dimension: 19575
- Dominant: No
\(\lambda=(68,39,24)\)
- Multiplicity: 367439
- Dimension: 11040
- Dominant: No
\(\lambda=(67,33,31)\)
- Multiplicity: 313352
- Dimension: 1995
- Dominant: No
\(\lambda=(55,40,36)\)
- Multiplicity: 7910422
- Dimension: 840
- Dominant: No
\(\lambda=(56,46,29)\)
- Multiplicity: 8100666
- Dimension: 2871
- Dominant: No
\(\lambda=(57,52,22)\)
- Multiplicity: 756255
- Dimension: 3441
- Dominant: No
\(\lambda=(58,58,15)\)
- Multiplicity: 2132
- Dimension: 990
- Dominant: No
\(\lambda=(76,38,17)\)
- Multiplicity: 435
- Dimension: 26169
- Dominant: No
\(\lambda=(75,32,24)\)
- Multiplicity: 6537
- Dimension: 10494
- Dominant: No
\(\lambda=(82,25,24)\)
- Multiplicity: 1
- Dimension: 3480
- Dominant: No
\(\lambda=(65,51,15)\)
- Multiplicity: 12807
- Dimension: 14430
- Dominant: No
\(\lambda=(64,45,22)\)
- Multiplicity: 702318
- Dimension: 10560
- Dominant: No
\(\lambda=(63,39,29)\)
- Multiplicity: 2993523
- Dimension: 4950
- Dominant: No
\(\lambda=(51,46,34)\)
- Multiplicity: 9266808
- Dimension: 741
- Dominant: No
\(\lambda=(52,52,27)\)
- Multiplicity: 731407
- Dimension: 351
- Dominant: No
\(\lambda=(71,38,22)\)
- Multiplicity: 65561
- Dimension: 14739
- Dominant: No
\(\lambda=(72,44,15)\)
- Multiplicity: 1480
- Dimension: 25665
- Dominant: No
\(\lambda=(70,32,29)\)
- Multiplicity: 100433
- Dimension: 3354
- Dominant: No
\(\lambda=(58,39,34)\)
- Multiplicity: 6753526
- Dimension: 1560
- Dominant: No
\(\lambda=(59,45,27)\)
- Multiplicity: 5134868
- Dimension: 4845
- Dominant: No
\(\lambda=(60,51,20)\)
- Multiplicity: 395729
- Dimension: 6720
- Dominant: No
\(\lambda=(61,57,13)\)
- Multiplicity: 1501
- Dimension: 5625
- Dominant: No
\(\lambda=(78,31,22)\)
- Multiplicity: 410
- Dimension: 13920
- Dominant: No
\(\lambda=(79,37,15)\)
- Multiplicity: 3
- Dimension: 32637
- Dominant: No
\(\lambda=(46,46,39)\)
- Multiplicity: 1030100
- Dimension: 36
- Dominant: No
\(\lambda=(68,50,13)\)
- Multiplicity: 1168
- Dimension: 20577
- Dominant: No
\(\lambda=(67,44,20)\)
- Multiplicity: 164209
- Dimension: 14700
- Dominant: No
\(\lambda=(66,38,27)\)
- Multiplicity: 1065910
- Dimension: 7134
- Dominant: No
\(\lambda=(53,39,39)\)
- Multiplicity: 1811404
- Dimension: 120
- Dominant: No
\(\lambda=(54,45,32)\)
- Multiplicity: 11360947
- Dimension: 1680
- Dominant: No
\(\lambda=(55,51,25)\)
- Multiplicity: 1950683
- Dimension: 2160
- Dominant: No
\(\lambda=(73,31,27)\)
- Multiplicity: 20726
- Dimension: 5160
- Dominant: No
\(\lambda=(74,37,20)\)
- Multiplicity: 6940
- Dimension: 19152
- Dominant: No
\(\lambda=(75,43,13)\)
- Multiplicity: 29
- Dimension: 32736
- Dominant: No
\(\lambda=(61,38,32)\)
- Multiplicity: 4260857
- Dimension: 2604
- Dominant: No
\(\lambda=(62,44,25)\)
- Multiplicity: 2344726
- Dimension: 7410
- Dominant: No
\(\lambda=(81,30,20)\)
- Multiplicity: 7
- Dimension: 18018
- Dominant: No
\(\lambda=(64,56,11)\)
- Multiplicity: 174
- Dimension: 11385
- Dominant: No
\(\lambda=(63,50,18)\)
- Multiplicity: 124304
- Dimension: 10857
- Dominant: No
\(\lambda=(49,45,37)\)
- Multiplicity: 6661797
- Dimension: 315
- Dominant: No
\(\lambda=(70,43,18)\)
- Multiplicity: 23966
- Dimension: 19656
- Dominant: No
\(\lambda=(71,49,11)\)
- Multiplicity: 29
- Dimension: 27807
- Dominant: No
\(\lambda=(69,37,25)\)
- Multiplicity: 271774
- Dimension: 9867
- Dominant: No
\(\lambda=(56,38,37)\)
- Multiplicity: 3200921
- Dimension: 399
- Dominant: No
\(\lambda=(57,44,30)\)
- Multiplicity: 9236884
- Dimension: 3045
- Dominant: No
\(\lambda=(58,50,23)\)
- Multiplicity: 1455890
- Dimension: 4662
- Dominant: No
\(\lambda=(59,56,16)\)
- Multiplicity: 17784
- Dimension: 3690
- Dominant: No
\(\lambda=(77,36,18)\)
- Multiplicity: 325
- Dimension: 24339
- Dominant: No
\(\lambda=(76,30,25)\)
- Multiplicity: 2500
- Dimension: 7473
- Dominant: No
\(\lambda=(67,55,9)\)
- Multiplicity: 3
- Dimension: 18330
- Dominant: No
\(\lambda=(66,49,16)\)
- Multiplicity: 23372
- Dimension: 15912
- Dominant: No
\(\lambda=(65,43,23)\)
- Multiplicity: 768845
- Dimension: 10626
- Dominant: No
\(\lambda=(64,37,30)\)
- Multiplicity: 2005478
- Dimension: 4032
- Dominant: No
\(\lambda=(52,44,35)\)
- Multiplicity: 11305548
- Dimension: 855
- Dominant: No
\(\lambda=(53,50,28)\)
- Multiplicity: 3482476
- Dimension: 1242
- Dominant: No
\(\lambda=(71,30,30)\)
- Multiplicity: 15684
- Dimension: 903
- Dominant: No
\(\lambda=(72,36,23)\)
- Multiplicity: 46337
- Dimension: 13209
- Dominant: No
\(\lambda=(73,42,16)\)
- Multiplicity: 1790
- Dimension: 25488
- Dominant: No
\(\lambda=(59,37,35)\)
- Multiplicity: 3187203
- Dimension: 897
- Dominant: No
\(\lambda=(60,43,28)\)
- Multiplicity: 5432346
- Dimension: 4896
- Dominant: No
\(\lambda=(61,49,21)\)
- Multiplicity: 660203
- Dimension: 7917
- Dominant: No
\(\lambda=(79,29,23)\)
- Multiplicity: 137
- Dimension: 10353
- Dominant: No
\(\lambda=(80,35,16)\)
- Multiplicity: 2
- Dimension: 30360
- Dominant: Yes
\(\lambda=(62,55,14)\)
- Multiplicity: 5469
- Dimension: 8400
- Dominant: No
\(\lambda=(47,44,40)\)
- Multiplicity: 2701345
- Dimension: 90
- Dominant: No
\(\lambda=(69,48,14)\)
- Multiplicity: 2266
- Dimension: 21945
- Dominant: No
\(\lambda=(68,42,21)\)
- Multiplicity: 173789
- Dimension: 14553
- Dominant: No
\(\lambda=(67,36,28)\)
- Multiplicity: 695001
- Dimension: 5904
- Dominant: No
\(\lambda=(55,43,33)\)
- Multiplicity: 11911597
- Dimension: 1716
- Dominant: No
\(\lambda=(56,49,26)\)
- Multiplicity: 3664753
- Dimension: 3072
- Dominant: No
\(\lambda=(57,55,19)\)
- Multiplicity: 95908
- Dimension: 2220
- Dominant: No
\(\lambda=(74,29,28)\)
- Multiplicity: 4680
- Dimension: 2208
- Dominant: No
\(\lambda=(76,41,14)\)
- Multiplicity: 38
- Dimension: 32256
- Dominant: No
\(\lambda=(75,35,21)\)
- Multiplicity: 4629
- Dimension: 17220
- Dominant: No
\(\lambda=(62,36,33)\)
- Multiplicity: 2159846
- Dimension: 1674
- Dominant: No
\(\lambda=(82,28,21)\)
- Multiplicity: 1
- Dimension: 13860
- Dominant: No
\(\lambda=(65,54,12)\)
- Multiplicity: 650
- Dimension: 14190
- Dominant: No
\(\lambda=(64,48,19)\)
- Multiplicity: 195464
- Dimension: 11985
- Dominant: No
\(\lambda=(63,42,26)\)
- Multiplicity: 2353330
- Dimension: 7293
- Dominant: No
\(\lambda=(50,43,38)\)
- Multiplicity: 7219967
- Dimension: 336
- Dominant: No
\(\lambda=(51,49,31)\)
- Multiplicity: 4310637
- Dimension: 627
- Dominant: No
\(\lambda=(71,41,19)\)
- Multiplicity: 24780
- Dimension: 19251
- Dominant: No
\(\lambda=(72,47,12)\)
- Multiplicity: 70
- Dimension: 29016
- Dominant: No
\(\lambda=(70,35,26)\)
- Multiplicity: 170951
- Dimension: 8280
- Dominant: No
\(\lambda=(58,42,31)\)
- Multiplicity: 8940785
- Dimension: 2958
- Dominant: No
\(\lambda=(59,48,24)\)
- Multiplicity: 2256637
- Dimension: 5550
- Dominant: No
\(\lambda=(60,54,17)\)
- Multiplicity: 56039
- Dimension: 5985
- Dominant: No
\(\lambda=(61,60,10)\)
- Multiplicity: 13
- Dimension: 2703
- Dominant: No
\(\lambda=(78,34,19)\)
- Multiplicity: 195
- Dimension: 21960
- Dominant: No
\(\lambda=(77,28,26)\)
- Multiplicity: 614
- Dimension: 3975
- Dominant: No
\(\lambda=(45,43,43)\)
- Multiplicity: 216508
- Dimension: 6
- Dominant: No
\(\lambda=(68,53,10)\)
- Multiplicity: 19
- Dimension: 21120
- Dominant: No
\(\lambda=(67,47,17)\)
- Multiplicity: 36239
- Dimension: 16926
- Dominant: No
\(\lambda=(66,41,24)\)
- Multiplicity: 739914
- Dimension: 10296
- Dominant: No
\(\lambda=(65,35,31)\)
- Multiplicity: 1046999
- Dimension: 2790
- Dominant: No
\(\lambda=(53,42,36)\)
- Multiplicity: 10388939
- Dimension: 798
- Dominant: No
\(\lambda=(54,48,29)\)
- Multiplicity: 6597081
- Dimension: 1890
- Dominant: No
\(\lambda=(55,54,22)\)
- Multiplicity: 281179
- Dimension: 1155
- Dominant: No
\(\lambda=(73,34,24)\)
- Multiplicity: 27773
- Dimension: 11220
- Dominant: No
\(\lambda=(74,40,17)\)
- Multiplicity: 1826
- Dimension: 24780
- Dominant: No
\(\lambda=(61,41,29)\)
- Multiplicity: 4978437
- Dimension: 4641
- Dominant: No
\(\lambda=(81,33,17)\)
- Multiplicity: 1
- Dimension: 27489
- Dominant: Yes
\(\lambda=(80,27,24)\)
- Multiplicity: 30
- Dimension: 6264
- Dominant: No
\(\lambda=(63,53,15)\)
- Multiplicity: 14488
- Dimension: 10725
- Dominant: No
\(\lambda=(62,47,22)\)
- Multiplicity: 939028
- Dimension: 8736
- Dominant: No
\(\lambda=(48,42,41)\)
- Multiplicity: 1850990
- Dimension: 63
- Dominant: No
\(\lambda=(49,48,34)\)
- Multiplicity: 3493755
- Dimension: 255
- Dominant: No
\(\lambda=(70,46,15)\)
- Multiplicity: 3618
- Dimension: 22800
- Dominant: No
\(\lambda=(69,40,22)\)
- Multiplicity: 161333
- Dimension: 13965
- Dominant: No
\(\lambda=(68,34,29)\)
- Multiplicity: 363557
- Dimension: 4305
- Dominant: No
\(\lambda=(56,41,34)\)
- Multiplicity: 10168755
- Dimension: 1536
- Dominant: No
\(\lambda=(57,47,27)\)
- Multiplicity: 5373918
- Dimension: 3696
- Dominant: No
\(\lambda=(58,53,20)\)
- Multiplicity: 297714
- Dimension: 4080
- Dominant: No
\(\lambda=(59,59,13)\)
- Multiplicity: 337
- Dimension: 1128
- Dominant: No
\(\lambda=(77,39,15)\)
- Multiplicity: 40
- Dimension: 31200
- Dominant: No
\(\lambda=(76,33,22)\)
- Multiplicity: 2577
- Dimension: 14784
- Dominant: No
\(\lambda=(66,52,13)\)
- Multiplicity: 1784
- Dimension: 16500
- Dominant: No
\(\lambda=(65,46,20)\)
- Multiplicity: 265986
- Dimension: 12690
- Dominant: No
\(\lambda=(64,40,27)\)
- Multiplicity: 2063560
- Dimension: 6825
- Dominant: No
\(\lambda=(63,34,34)\)
- Multiplicity: 434978
- Dimension: 465
- Dominant: No
\(\lambda=(51,41,39)\)
- Multiplicity: 4701759
- Dimension: 231
- Dominant: No
\(\lambda=(52,47,32)\)
- Multiplicity: 8593223
- Dimension: 1056
- Dominant: No
\(\lambda=(53,53,25)\)
- Multiplicity: 422822
- Dimension: 435
- Dominant: No
\(\lambda=(71,33,27)\)
- Multiplicity: 87586
- Dimension: 6279
- Dominant: No
\(\lambda=(72,39,20)\)
- Multiplicity: 22250
- Dimension: 18360
- Dominant: No
\(\lambda=(73,45,13)\)
- Multiplicity: 130
- Dimension: 29667
- Dominant: No
\(\lambda=(59,40,32)\)
- Multiplicity: 7282569
- Dimension: 2610
- Dominant: No
\(\lambda=(60,46,25)\)
- Multiplicity: 2968817
- Dimension: 6105
- Dominant: No
\(\lambda=(61,52,18)\)
- Multiplicity: 127086
- Dimension: 7875
- Dominant: No
\(\lambda=(79,32,20)\)
- Multiplicity: 96
- Dimension: 19032
- Dominant: No
\(\lambda=(62,58,11)\)
- Multiplicity: 129
- Dimension: 6360
- Dominant: No
\(\lambda=(47,47,37)\)
- Multiplicity: 1494029
- Dimension: 66
- Dominant: No
\(\lambda=(69,51,11)\)
- Multiplicity: 73
- Dimension: 23370
- Dominant: No
\(\lambda=(68,45,18)\)
- Multiplicity: 48448
- Dimension: 17472
- Dominant: No
\(\lambda=(67,39,25)\)
- Multiplicity: 623430
- Dimension: 9570
- Dominant: No
\(\lambda=(66,33,32)\)
- Multiplicity: 316688
- Dimension: 1224
- Dominant: No
\(\lambda=(54,40,37)\)
- Multiplicity: 6798783
- Dimension: 570
- Dominant: No
\(\lambda=(55,46,30)\)
- Multiplicity: 9244025
- Dimension: 2295
- Dominant: No
\(\lambda=(56,52,23)\)
- Multiplicity: 978235
- Dimension: 2625
- Dominant: No
\(\lambda=(74,32,25)\)
- Multiplicity: 13571
- Dimension: 8772
- Dominant: No
\(\lambda=(75,38,18)\)
- Multiplicity: 1594
- Dimension: 23541
- Dominant: No
\(\lambda=(62,39,30)\)
- Multiplicity: 3904645
- Dimension: 4080
- Dominant: No
\(\lambda=(81,25,25)\)
- Multiplicity: 2
- Dimension: 1653
- Dominant: No
\(\lambda=(65,57,9)\)
- Multiplicity: 4
- Dimension: 12789
- Dominant: No
\(\lambda=(64,51,16)\)
- Multiplicity: 30600
- Dimension: 12600
- Dominant: No
\(\lambda=(63,45,23)\)
- Multiplicity: 1161211
- Dimension: 9177
- Dominant: No
\(\lambda=(50,46,35)\)
- Multiplicity: 7911935
- Dimension: 510
- Dominant: No
\(\lambda=(70,38,23)\)
- Multiplicity: 130607
- Dimension: 12936
- Dominant: No
\(\lambda=(71,44,16)\)
- Multiplicity: 4917
- Dimension: 23142
- Dominant: No
\(\lambda=(69,32,30)\)
- Multiplicity: 128322
- Dimension: 2337
- Dominant: No
\(\lambda=(57,39,35)\)
- Multiplicity: 6682077
- Dimension: 1140
- Dominant: No
\(\lambda=(58,45,28)\)
- Multiplicity: 6602817
- Dimension: 4032
- Dominant: No
\(\lambda=(59,51,21)\)
- Multiplicity: 622410
- Dimension: 5580
- Dominant: No
\(\lambda=(60,57,14)\)
- Multiplicity: 3353
- Dimension: 4224
- Dominant: No
\(\lambda=(78,37,16)\)
- Multiplicity: 33
- Dimension: 29568
- Dominant: No
\(\lambda=(77,31,23)\)
- Multiplicity: 1155
- Dimension: 11844
- Dominant: No
\(\lambda=(67,50,14)\)
- Multiplicity: 3913
- Dimension: 18315
- Dominant: No
\(\lambda=(66,44,21)\)
- Multiplicity: 316254
- Dimension: 12972
- Dominant: No
\(\lambda=(65,38,28)\)
- Multiplicity: 1562037
- Dimension: 6006
- Dominant: No
\(\lambda=(53,45,33)\)
- Multiplicity: 11526922
- Dimension: 1287
- Dominant: No
\(\lambda=(54,51,26)\)
- Multiplicity: 2151958
- Dimension: 1560
- Dominant: No
\(\lambda=(72,31,28)\)
- Multiplicity: 32603
- Dimension: 3864
- Dominant: No
\(\lambda=(73,37,21)\)
- Multiplicity: 17247
- Dimension: 16983
- Dominant: No
\(\lambda=(74,43,14)\)
- Multiplicity: 191
- Dimension: 29760
- Dominant: No
\(\lambda=(60,38,33)\)
- Multiplicity: 4768997
- Dimension: 2001
- Dominant: No
\(\lambda=(61,44,26)\)
- Multiplicity: 3386724
- Dimension: 6327
- Dominant: No
\(\lambda=(80,30,21)\)
- Multiplicity: 34
- Dimension: 15555
- Dominant: No
\(\lambda=(63,56,12)\)
- Multiplicity: 645
- Dimension: 9540
- Dominant: No
\(\lambda=(62,50,19)\)
- Multiplicity: 232929
- Dimension: 9360
- Dominant: No
\(\lambda=(48,45,38)\)
- Multiplicity: 4726991
- Dimension: 192
- Dominant: No
\(\lambda=(70,49,12)\)
- Multiplicity: 191
- Dimension: 25080
- Dominant: No
\(\lambda=(69,43,19)\)
- Multiplicity: 56323
- Dimension: 17550
- Dominant: No
\(\lambda=(68,37,26)\)
- Multiplicity: 454646
- Dimension: 8448
- Dominant: No
\(\lambda=(55,38,38)\)
- Multiplicity: 1736734
- Dimension: 171
- Dominant: No
\(\lambda=(56,44,31)\)
- Multiplicity: 10594441
- Dimension: 2457
- Dominant: No
\(\lambda=(57,50,24)\)
- Multiplicity: 1974136
- Dimension: 3780
- Dominant: No
\(\lambda=(58,56,17)\)
- Multiplicity: 27908
- Dimension: 2580
- Dominant: No
\(\lambda=(75,30,26)\)
- Multiplicity: 4992
- Dimension: 5865
- Dominant: No
\(\lambda=(76,36,19)\)
- Multiplicity: 1164
- Dimension: 21771
- Dominant: No
\(\lambda=(66,55,10)\)
- Multiplicity: 31
- Dimension: 16008
- Dominant: No
\(\lambda=(65,49,17)\)
- Multiplicity: 53930
- Dimension: 14025
- Dominant: No
\(\lambda=(64,43,24)\)
- Multiplicity: 1259288
- Dimension: 9240
- Dominant: No
\(\lambda=(63,37,31)\)
- Multiplicity: 2527414
- Dimension: 3213
- Dominant: No
\(\lambda=(51,44,36)\)
- Multiplicity: 10017199
- Dimension: 612
- Dominant: No
\(\lambda=(52,50,29)\)
- Multiplicity: 3238545
- Dimension: 825
- Dominant: No
\(\lambda=(71,36,24)\)
- Multiplicity: 91311
- Dimension: 11466
- Dominant: No
\(\lambda=(72,42,17)\)
- Multiplicity: 5682
- Dimension: 22971
- Dominant: No
\(\lambda=(73,48,10)\)
- Multiplicity: 1
- Dimension: 32955
- Dominant: Yes
\(\lambda=(58,37,36)\)
- Multiplicity: 2539580
- Dimension: 528
- Dominant: No
\(\lambda=(59,43,29)\)
- Multiplicity: 6959949
- Dimension: 4080
- Dominant: No
\(\lambda=(60,49,22)\)
- Multiplicity: 1042374
- Dimension: 6720
- Dominant: No
\(\lambda=(61,55,15)\)
- Multiplicity: 12374
- Dimension: 6888
- Dominant: No
\(\lambda=(78,29,24)\)
- Multiplicity: 390
- Dimension: 8400
- Dominant: No
\(\lambda=(79,35,17)\)
- Multiplicity: 22
- Dimension: 27360
- Dominant: No
\(\lambda=(46,44,41)\)
- Multiplicity: 1382069
- Dimension: 42
- Dominant: No
\(\lambda=(68,48,15)\)
- Multiplicity: 7030
- Dimension: 19635
- Dominant: No
\(\lambda=(67,42,22)\)
- Multiplicity: 330307
- Dimension: 12831
- Dominant: No
\(\lambda=(66,36,29)\)
- Multiplicity: 990879
- Dimension: 4836
- Dominant: No
\(\lambda=(54,43,34)\)
- Multiplicity: 12103244
- Dimension: 1320
- Dominant: No
\(\lambda=(55,49,27)\)
- Multiplicity: 4360954
- Dimension: 2415
- Dominant: No
\(\lambda=(56,55,20)\)
- Multiplicity: 111036
- Dimension: 1368
- Dominant: No
\(\lambda=(73,29,29)\)
- Multiplicity: 4675
- Dimension: 1035
- Dominant: No
\(\lambda=(74,35,22)\)
- Multiplicity: 11427
- Dimension: 15120
- Dominant: No
\(\lambda=(75,41,15)\)
- Multiplicity: 229
- Dimension: 29295
- Dominant: No
\(\lambda=(61,36,34)\)
- Multiplicity: 2126116
- Dimension: 1131
- Dominant: No
\(\lambda=(62,42,27)\)
- Multiplicity: 3372722
- Dimension: 6216
- Dominant: No
\(\lambda=(81,28,22)\)
- Multiplicity: 9
- Dimension: 11529
- Dominant: No
\(\lambda=(64,54,13)\)
- Multiplicity: 2128
- Dimension: 12243
- Dominant: No
\(\lambda=(63,48,20)\)
- Multiplicity: 361429
- Dimension: 10440
- Dominant: No
\(\lambda=(49,43,39)\)
- Multiplicity: 5246822
- Dimension: 210
- Dominant: No
\(\lambda=(50,49,32)\)
- Multiplicity: 3212054
- Dimension: 360
- Dominant: No
\(\lambda=(70,41,20)\)
- Multiplicity: 57146
- Dimension: 17160
- Dominant: No
\(\lambda=(71,47,13)\)
- Multiplicity: 389
- Dimension: 26250
- Dominant: No
\(\lambda=(69,35,27)\)
- Multiplicity: 279958
- Dimension: 6930
- Dominant: No
\(\lambda=(57,42,32)\)
- Multiplicity: 10177522
- Dimension: 2376
- Dominant: No
\(\lambda=(58,48,25)\)
- Multiplicity: 3105452
- Dimension: 4620
- Dominant: No
\(\lambda=(59,54,18)\)
- Multiplicity: 96542
- Dimension: 4773
- Dominant: No
\(\lambda=(60,60,11)\)
- Multiplicity: 29
- Dimension: 1275
- Dominant: No
\(\lambda=(77,34,20)\)
- Multiplicity: 717
- Dimension: 19470
- Dominant: No
\(\lambda=(76,28,27)\)
- Multiplicity: 1009
- Dimension: 2499
- Dominant: No
\(\lambda=(67,53,11)\)
- Multiplicity: 130
- Dimension: 18705
- Dominant: No
\(\lambda=(66,47,18)\)
- Multiplicity: 81212
- Dimension: 15000
- Dominant: No
\(\lambda=(65,41,25)\)
- Multiplicity: 1199580
- Dimension: 8925
- Dominant: No
\(\lambda=(64,35,32)\)
- Multiplicity: 1212036
- Dimension: 2040
- Dominant: No
\(\lambda=(52,42,37)\)
- Multiplicity: 9026359
- Dimension: 561
- Dominant: No
\(\lambda=(53,48,30)\)
- Multiplicity: 6922539
- Dimension: 1425
- Dominant: No
\(\lambda=(54,54,23)\)
- Multiplicity: 212094
- Dimension: 528
- Dominant: No
\(\lambda=(72,34,25)\)
- Multiplicity: 53867
- Dimension: 9555
- Dominant: No
\(\lambda=(73,40,18)\)
- Multiplicity: 5666
- Dimension: 22287
- Dominant: No
\(\lambda=(74,46,11)\)
- Multiplicity: 2
- Dimension: 33930
- Dominant: No
\(\lambda=(60,41,30)\)
- Multiplicity: 6310985
- Dimension: 3840
- Dominant: No
\(\lambda=(61,47,23)\)
- Multiplicity: 1478026
- Dimension: 7500
- Dominant: No
\(\lambda=(79,27,25)\)
- Multiplicity: 79
- Dimension: 4452
- Dominant: No
\(\lambda=(80,33,18)\)
- Multiplicity: 11
- Dimension: 24576
- Dominant: No
\(\lambda=(63,59,9)\)
- Multiplicity: 4
- Dimension: 7140
- Dominant: No
\(\lambda=(62,53,16)\)
- Multiplicity: 32017
- Dimension: 9120
- Dominant: No
\(\lambda=(47,42,42)\)
- Multiplicity: 675990
- Dimension: 21
- Dominant: No
\(\lambda=(48,48,35)\)
- Multiplicity: 1743703
- Dimension: 105
- Dominant: No
\(\lambda=(69,46,16)\)
- Multiplicity: 10702
- Dimension: 20460
- Dominant: No
\(\lambda=(68,40,23)\)
- Multiplicity: 302756
- Dimension: 12267
- Dominant: No
\(\lambda=(67,34,30)\)
- Multiplicity: 488574
- Dimension: 3315
- Dominant: No
\(\lambda=(55,41,35)\)
- Multiplicity: 10082355
- Dimension: 1155
- Dominant: No
\(\lambda=(56,47,28)\)
- Multiplicity: 6553721
- Dimension: 3000
- Dominant: No
\(\lambda=(57,53,21)\)
- Multiplicity: 420041
- Dimension: 3135
- Dominant: No
\(\lambda=(76,39,16)\)
- Multiplicity: 227
- Dimension: 28272
- Dominant: No
\(\lambda=(75,33,23)\)
- Multiplicity: 6331
- Dimension: 12771
- Dominant: No
\(\lambda=(82,26,23)\)
- Multiplicity: 1
- Dimension: 6954
- Dominant: No
\(\lambda=(65,52,14)\)
- Multiplicity: 5401
- Dimension: 14469
- Dominant: No
\(\lambda=(64,46,21)\)
- Multiplicity: 485002
- Dimension: 11115
- Dominant: No
\(\lambda=(63,40,28)\)
- Multiplicity: 2923380
- Dimension: 5772
- Dominant: No
\(\lambda=(50,41,40)\)
- Multiplicity: 2837417
- Dimension: 120
- Dominant: No
\(\lambda=(51,47,33)\)
- Multiplicity: 7890268
- Dimension: 750
- Dominant: No
\(\lambda=(71,39,21)\)
- Multiplicity: 50549
- Dimension: 16302
- Dominant: No
\(\lambda=(72,45,14)\)
- Multiplicity: 638
- Dimension: 26880
- Dominant: No
\(\lambda=(70,33,28)\)
- Multiplicity: 137606
- Dimension: 5016
- Dominant: No
\(\lambda=(58,40,33)\)
- Multiplicity: 8098067
- Dimension: 2052
- Dominant: No
\(\lambda=(59,46,26)\)
- Multiplicity: 4098951
- Dimension: 5145
- Dominant: No
\(\lambda=(60,52,19)\)
- Multiplicity: 222048
- Dimension: 6579
- Dominant: No
\(\lambda=(61,58,12)\)
- Multiplicity: 405
- Dimension: 4794
- Dominant: No
\(\lambda=(78,32,21)\)
- Multiplicity: 353
- Dimension: 16638
- Dominant: No
\(\lambda=(79,38,14)\)
- Multiplicity: 1
- Dimension: 35175
- Dominant: Yes
\(\lambda=(68,51,12)\)
- Multiplicity: 382
- Dimension: 20880
- Dominant: No
\(\lambda=(67,45,19)\)
- Multiplicity: 106003
- Dimension: 15525
- Dominant: No
\(\lambda=(66,39,26)\)
- Multiplicity: 998743
- Dimension: 8232
- Dominant: No
\(\lambda=(65,33,33)\)
- Multiplicity: 230479
- Dimension: 561
- Dominant: No
\(\lambda=(53,40,38)\)
- Multiplicity: 5257652
- Dimension: 357
- Dominant: No
\(\lambda=(54,46,31)\)
- Multiplicity: 10041395
- Dimension: 1800
- Dominant: No
\(\lambda=(55,52,24)\)
- Multiplicity: 1160214
- Dimension: 1914
- Dominant: No
\(\lambda=(73,32,26)\)
- Multiplicity: 25674
- Dimension: 7203
- Dominant: No
\(\lambda=(74,38,19)\)
- Multiplicity: 4825
- Dimension: 21090
- Dominant: No
\(\lambda=(75,44,12)\)
- Multiplicity: 7
- Dimension: 34320
- Dominant: No
\(\lambda=(61,39,31)\)
- Multiplicity: 4846538
- Dimension: 3312
- Dominant: No
\(\lambda=(62,45,24)\)
- Multiplicity: 1816449
- Dimension: 7920
- Dominant: No
\(\lambda=(81,31,19)\)
- Multiplicity: 4
- Dimension: 21216
- Dominant: No
\(\lambda=(64,57,10)\)
- Multiplicity: 34
- Dimension: 10752
- Dominant: No
\(\lambda=(63,51,17)\)
- Multiplicity: 65871
- Dimension: 10920
- Dominant: No
\(\lambda=(49,46,36)\)
- Multiplicity: 6190988
- Dimension: 330
- Dominant: No
\(\lambda=(70,44,17)\)
- Multiplicity: 13913
- Dimension: 20790
- Dominant: No
\(\lambda=(71,50,10)\)
- Multiplicity: 5
- Dimension: 28413
- Dominant: No
\(\lambda=(69,38,24)\)
- Multiplicity: 242330
- Dimension: 11280
- Dominant: No
\(\lambda=(68,32,31)\)
- Multiplicity: 138952
- Dimension: 1443
- Dominant: No
\(\lambda=(56,39,36)\)
- Multiplicity: 6115146
- Dimension: 792
- Dominant: No
\(\lambda=(57,45,29)\)
- Multiplicity: 8109044
- Dimension: 3315
- Dominant: No
\(\lambda=(58,51,22)\)
- Multiplicity: 916060
- Dimension: 4560
- Dominant: No
\(\lambda=(59,57,15)\)
- Multiplicity: 6237
- Dimension: 2967
- Dominant: No
\(\lambda=(77,37,17)\)
- Multiplicity: 186
- Dimension: 26691
- Dominant: No
\(\lambda=(76,31,24)\)
- Multiplicity: 2823
- Dimension: 9936
- Dominant: No
\(\lambda=(66,50,15)\)
- Multiplicity: 11048
- Dimension: 16218
- Dominant: No
\(\lambda=(65,44,22)\)
- Multiplicity: 569585
- Dimension: 11385
- Dominant: No
\(\lambda=(64,38,29)\)
- Multiplicity: 2171851
- Dimension: 4995
- Dominant: No
\(\lambda=(52,45,34)\)
- Multiplicity: 11081273
- Dimension: 960
- Dominant: No
\(\lambda=(53,51,27)\)
- Multiplicity: 2137066
- Dimension: 1050
- Dominant: No
\(\lambda=(71,31,29)\)
- Multiplicity: 45299
- Dimension: 2706
- Dominant: No
\(\lambda=(72,37,22)\)
- Multiplicity: 38761
- Dimension: 14976
- Dominant: No
\(\lambda=(73,43,15)\)
- Multiplicity: 861
- Dimension: 26970
- Dominant: No
\(\lambda=(59,38,34)\)
- Multiplicity: 5001652
- Dimension: 1485
- Dominant: No
\(\lambda=(60,44,27)\)
- Multiplicity: 4662559
- Dimension: 5355
- Dominant: No
\(\lambda=(61,50,20)\)
- Multiplicity: 405957
- Dimension: 7998
- Dominant: No
\(\lambda=(79,30,22)\)
- Multiplicity: 138
- Dimension: 13275
- Dominant: No
\(\lambda=(62,56,13)\)
- Multiplicity: 1880
- Dimension: 7854
- Dominant: No
\(\textbf{a}=(25,41,65)\)
- Multiplicity: 31550974
- Dimension: 1
- Error: 0
\(\textbf{a}=(63,13,55)\)
- Multiplicity: 24054
- Dimension: 1
- Error: 0
\(\textbf{a}=(44,27,60)\)
- Multiplicity: 232144659
- Dimension: 1
- Error: 0
\(\textbf{a}=(36,58,37)\)
- Multiplicity: 1346561597
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- Error: 0
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- Multiplicity: 96838
- Dimension: 1
- Error: 0
\(\textbf{a}=(51,58,22)\)
- Multiplicity: 46769993
- Dimension: 1
- Error: 0
\(\textbf{a}=(73,13,45)\)
- Multiplicity: 340
- Dimension: 1
- Error: 0
\(\textbf{a}=(54,27,50)\)
- Multiplicity: 524933958
- Dimension: 1
- Error: 0
\(\textbf{a}=(35,41,55)\)
- Multiplicity: 2563876995
- Dimension: 1
- Error: 0
\(\textbf{a}=(16,55,60)\)
- Multiplicity: 717622
- Dimension: 1
- Error: 0
\(\textbf{a}=(27,72,32)\)
- Multiplicity: 1331065
- Dimension: 1
- Error: 0
\(\textbf{a}=(46,58,27)\)
- Multiplicity: 340804339
- Dimension: 1
- Error: 0
\(\textbf{a}=(65,44,22)\)
- Multiplicity: 10870260
- Dimension: 1
- Error: 0
\(\textbf{a}=(11,55,65)\)
- Multiplicity: 1004
- Dimension: 1
- Error: 0
\(\textbf{a}=(68,13,50)\)
- Multiplicity: 5979
- Dimension: 1
- Error: 0
\(\textbf{a}=(49,27,55)\)
- Multiplicity: 490902826
- Dimension: 1
- Error: 0
\(\textbf{a}=(30,41,60)\)
- Multiplicity: 452894223
- Dimension: 1
- Error: 0
\(\textbf{a}=(22,72,37)\)
- Multiplicity: 426263
- Dimension: 1
- Error: 0
\(\textbf{a}=(41,58,32)\)
- Multiplicity: 999712941
- Dimension: 1
- Error: 0
\(\textbf{a}=(60,44,27)\)
- Multiplicity: 232144659
- Dimension: 1
- Error: 0
\(\textbf{a}=(79,30,22)\)
- Multiplicity: 808
- Dimension: 1
- Error: 0
Below is a plot displaying the Schur decomposition. In the \(\lambda=(\lambda_0,\lambda_1)\) spot we place \(\beta_{15,\lambda}(2,3;8)\), the multiplicity of \(\textbf{S}_{\lambda}\) occuring in the decomposition of \(K_{15,1}(2,3;8)\). Here \(\lambda\) is the weight \((\lambda_0,\lambda_1,\lambda_2)\) where \(\lambda_2\) is determined by the fact that \(|\lambda|\) equals \(d(p+q)+b\). The dominant weights are displayed in green. Click on an entry for more info!
Below is a plot displaying the multigraded Betti numbers. In the \((a_0,a_1)\) spot we place \(\beta_{15,\textbf{a}}(2,3;8)\). Here \(\textbf{a}\) is the weight \((a_0,a_1,a_2)\) where \(a_2\) is determined by the fact that \(|\textbf{a}|\) equals \(d(p+q)+b\). Entries with error corrected via our Schur decomposition algorithm are in orange. Click on an entry for more info!