Current Betti Table Entry:
|
0 |
1 |
2 |
3 |
4 |
5 |
6 |
7 |
8 |
9 |
10 |
11 |
12 |
13 |
14 |
15 |
16 |
17 |
18 |
19 |
20 |
21 |
22 |
23 |
24 |
25 |
| 0 |
(0,0,0) |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
| 1 |
· |
(10,2,0) |
(15,2,1) |
(19,4,1) |
(23,5,2) |
(27,5,4) |
(30,8,4) |
(33,10,5) |
(36,11,7) |
(39,11,10) |
(41,15,10) |
(43,18,11) |
(45,20,13) |
(47,21,16) |
(49,21,20) |
(50,26,20) |
(51,30,21) |
(52,33,23) |
(53,35,26) |
(54,36,30) |
(55,36,35) |
(55,41,36) |
· |
· |
· |
· |
| 2 |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
(45,45,18) |
(48,45,21) |
(50,46,24) |
(52,46,28) |
(53,48,31) |
(54,49,35) |
(55,49,40) |
(55,52,43) |
(55,54,47) |
(55,55,52) |
\(\lambda=(38,36,34)\)
- Multiplicity: 63
- Dimension: 27
- Dominant: No
\(\lambda=(43,34,31)\)
- Multiplicity: 2
- Dimension: 280
- Dominant: No
\(\lambda=(48,32,28)\)
- Multiplicity: 69
- Dimension: 935
- Dominant: No
\(\lambda=(49,38,21)\)
- Multiplicity: 3
- Dimension: 3240
- Dominant: No
\(\lambda=(44,40,24)\)
- Multiplicity: 43
- Dimension: 935
- Dominant: No
\(\lambda=(41,37,30)\)
- Multiplicity: 5
- Dimension: 260
- Dominant: No
\(\lambda=(51,33,24)\)
- Multiplicity: 4
- Dimension: 2755
- Dominant: No
\(\lambda=(46,35,27)\)
- Multiplicity: 149
- Dimension: 1134
- Dominant: No
\(\lambda=(48,30,30)\)
- Multiplicity: 18
- Dimension: 190
- Dominant: No
\(\lambda=(49,36,23)\)
- Multiplicity: 14
- Dimension: 2744
- Dominant: No
\(\lambda=(44,38,26)\)
- Multiplicity: 1
- Dimension: 910
- Dominant: No
\(\lambda=(41,35,32)\)
- Multiplicity: 191
- Dimension: 154
- Dominant: No
\(\lambda=(42,41,25)\)
- Multiplicity: 1
- Dimension: 323
- Dominant: No
\(\lambda=(47,39,22)\)
- Multiplicity: 11
- Dimension: 2187
- Dominant: No
\(\lambda=(51,31,26)\)
- Multiplicity: 7
- Dimension: 1701
- Dominant: No
\(\lambda=(46,33,29)\)
- Multiplicity: 148
- Dimension: 665
- Dominant: No
\(\lambda=(39,38,31)\)
- Multiplicity: 104
- Dimension: 80
- Dominant: No
\(\lambda=(49,34,25)\)
- Multiplicity: 31
- Dimension: 2080
- Dominant: No
\(\lambda=(45,42,21)\)
- Multiplicity: 1
- Dimension: 1144
- Dominant: No
\(\lambda=(44,36,28)\)
- Multiplicity: 1
- Dimension: 729
- Dominant: No
\(\lambda=(42,39,27)\)
- Multiplicity: 3
- Dimension: 442
- Dominant: No
\(\lambda=(47,37,24)\)
- Multiplicity: 45
- Dimension: 1925
- Dominant: No
\(\lambda=(51,29,28)\)
- Multiplicity: 3
- Dimension: 575
- Dominant: No
\(\lambda=(46,31,31)\)
- Multiplicity: 34
- Dimension: 136
- Dominant: No
\(\lambda=(39,36,33)\)
- Multiplicity: 113
- Dimension: 64
- Dominant: No
\(\lambda=(49,32,27)\)
- Multiplicity: 39
- Dimension: 1296
- Dominant: No
\(\lambda=(50,38,20)\)
- Multiplicity: 1
- Dimension: 3952
- Dominant: Yes
\(\lambda=(45,40,23)\)
- Multiplicity: 1
- Dimension: 1296
- Dominant: No
\(\lambda=(44,34,30)\)
- Multiplicity: 232
- Dimension: 440
- Dominant: No
\(\lambda=(43,43,22)\)
- Multiplicity: 1
- Dimension: 253
- Dominant: No
\(\lambda=(42,37,29)\)
- Multiplicity: 4
- Dimension: 405
- Dominant: No
\(\lambda=(52,33,23)\)
- Multiplicity: 1
- Dimension: 3410
- Dominant: Yes
\(\lambda=(47,35,26)\)
- Multiplicity: 95
- Dimension: 1495
- Dominant: No
\(\lambda=(40,40,28)\)
- Multiplicity: 50
- Dimension: 91
- Dominant: No
\(\lambda=(49,30,29)\)
- Multiplicity: 19
- Dimension: 440
- Dominant: No
\(\lambda=(50,36,22)\)
- Multiplicity: 4
- Dimension: 3375
- Dominant: No
\(\lambda=(45,38,25)\)
- Multiplicity: 1
- Dimension: 1232
- Dominant: No
\(\lambda=(44,32,32)\)
- Multiplicity: 61
- Dimension: 91
- Dominant: No
\(\lambda=(37,37,34)\)
- Multiplicity: 16
- Dimension: 10
- Dominant: No
\(\lambda=(42,35,31)\)
- Multiplicity: 3
- Dimension: 260
- Dominant: No
\(\lambda=(48,39,21)\)
- Multiplicity: 4
- Dimension: 2755
- Dominant: No
\(\lambda=(52,31,25)\)
- Multiplicity: 1
- Dimension: 2233
- Dominant: No
\(\lambda=(47,33,28)\)
- Multiplicity: 111
- Dimension: 945
- Dominant: No
\(\lambda=(43,41,24)\)
- Multiplicity: 2
- Dimension: 567
- Dominant: No
\(\lambda=(40,38,30)\)
- Multiplicity: 2
- Dimension: 162
- Dominant: No
\(\lambda=(50,34,24)\)
- Multiplicity: 13
- Dimension: 2618
- Dominant: No
\(\lambda=(46,42,20)\)
- Multiplicity: 2
- Dimension: 1610
- Dominant: No
\(\lambda=(45,36,27)\)
- Multiplicity: 2
- Dimension: 1000
- Dominant: No
\(\lambda=(42,33,33)\)
- Multiplicity: 56
- Dimension: 55
- Dominant: No
\(\lambda=(48,37,23)\)
- Multiplicity: 21
- Dimension: 2430
- Dominant: No
\(\lambda=(52,29,27)\)
- Multiplicity: 1
- Dimension: 972
- Dominant: No
\(\lambda=(47,31,30)\)
- Multiplicity: 53
- Dimension: 323
- Dominant: No
\(\lambda=(43,39,26)\)
- Multiplicity: 3
- Dimension: 665
- Dominant: No
\(\lambda=(40,36,32)\)
- Multiplicity: 190
- Dimension: 125
- Dominant: No
\(\lambda=(50,32,26)\)
- Multiplicity: 19
- Dimension: 1729
- Dominant: No
\(\lambda=(46,40,22)\)
- Multiplicity: 12
- Dimension: 1729
- Dominant: No
\(\lambda=(45,34,29)\)
- Multiplicity: 1
- Dimension: 648
- Dominant: No
\(\lambda=(48,35,25)\)
- Multiplicity: 52
- Dimension: 1925
- Dominant: No
\(\lambda=(44,43,21)\)
- Multiplicity: 2
- Dimension: 575
- Dominant: No
\(\lambda=(43,37,28)\)
- Multiplicity: 4
- Dimension: 595
- Dominant: No
\(\lambda=(40,34,34)\)
- Multiplicity: 53
- Dimension: 28
- Dominant: No
\(\lambda=(41,40,27)\)
- Multiplicity: 1
- Dimension: 224
- Dominant: No
\(\lambda=(50,30,28)\)
- Multiplicity: 13
- Dimension: 756
- Dominant: No
\(\lambda=(46,38,24)\)
- Multiplicity: 54
- Dimension: 1620
- Dominant: No
\(\lambda=(45,32,31)\)
- Multiplicity: 95
- Dimension: 224
- Dominant: No
\(\lambda=(38,37,33)\)
- Multiplicity: 68
- Dimension: 35
- Dominant: No
\(\lambda=(43,35,30)\)
- Multiplicity: 3
- Dimension: 405
- Dominant: No
\(\lambda=(48,33,27)\)
- Multiplicity: 71
- Dimension: 1288
- Dominant: No
\(\lambda=(49,39,20)\)
- Multiplicity: 1
- Dimension: 3410
- Dominant: No
\(\lambda=(44,41,23)\)
- Multiplicity: 1
- Dimension: 874
- Dominant: No
\(\lambda=(41,38,29)\)
- Multiplicity: 4
- Dimension: 280
- Dominant: No
\(\lambda=(51,34,23)\)
- Multiplicity: 3
- Dimension: 3240
- Dominant: No
\(\lambda=(46,36,26)\)
- Multiplicity: 123
- Dimension: 1331
- Dominant: No
\(\lambda=(38,35,35)\)
- Multiplicity: 17
- Dimension: 10
- Dominant: No
\(\lambda=(43,33,32)\)
- Multiplicity: 120
- Dimension: 143
- Dominant: No
\(\lambda=(48,31,29)\)
- Multiplicity: 46
- Dimension: 567
- Dominant: No
\(\lambda=(49,37,22)\)
- Multiplicity: 7
- Dimension: 3016
- Dominant: No
\(\lambda=(44,39,25)\)
- Multiplicity: 1
- Dimension: 945
- Dominant: No
\(\lambda=(41,36,31)\)
- Multiplicity: 4
- Dimension: 216
- Dominant: No
\(\lambda=(42,42,24)\)
- Multiplicity: 12
- Dimension: 190
- Dominant: No
\(\lambda=(47,40,21)\)
- Multiplicity: 4
- Dimension: 2240
- Dominant: No
\(\lambda=(51,32,25)\)
- Multiplicity: 6
- Dimension: 2240
- Dominant: No
\(\lambda=(46,34,28)\)
- Multiplicity: 166
- Dimension: 910
- Dominant: No
\(\lambda=(39,39,30)\)
- Multiplicity: 4
- Dimension: 55
- Dominant: No
\(\lambda=(49,35,24)\)
- Multiplicity: 23
- Dimension: 2430
- Dominant: No
\(\lambda=(44,37,27)\)
- Multiplicity: 1
- Dimension: 836
- Dominant: No
\(\lambda=(36,36,36)\)
- Multiplicity: 3
- Dimension: 1
- Dominant: No
\(\lambda=(41,34,33)\)
- Multiplicity: 113
- Dimension: 80
- Dominant: No
\(\lambda=(42,40,26)\)
- Multiplicity: 1
- Dimension: 405
- Dominant: No
\(\lambda=(47,38,23)\)
- Multiplicity: 25
- Dimension: 2080
- Dominant: No
\(\lambda=(51,30,27)\)
- Multiplicity: 5
- Dimension: 1144
- Dominant: No
\(\lambda=(46,32,30)\)
- Multiplicity: 108
- Dimension: 405
- Dominant: No
\(\lambda=(39,37,32)\)
- Multiplicity: 121
- Dimension: 81
- Dominant: No
\(\lambda=(49,33,26)\)
- Multiplicity: 39
- Dimension: 1700
- Dominant: No
\(\lambda=(45,41,22)\)
- Multiplicity: 1
- Dimension: 1250
- Dominant: No
\(\lambda=(44,35,29)\)
- Multiplicity: 2
- Dimension: 595
- Dominant: No
\(\lambda=(42,38,28)\)
- Multiplicity: 2
- Dimension: 440
- Dominant: No
\(\lambda=(47,36,25)\)
- Multiplicity: 69
- Dimension: 1728
- Dominant: No
\(\lambda=(39,35,34)\)
- Multiplicity: 70
- Dimension: 35
- Dominant: No
\(\lambda=(49,31,28)\)
- Multiplicity: 32
- Dimension: 874
- Dominant: No
\(\lambda=(50,37,21)\)
- Multiplicity: 2
- Dimension: 3689
- Dominant: No
\(\lambda=(45,39,24)\)
- Multiplicity: 2
- Dimension: 1288
- Dominant: No
\(\lambda=(44,33,31)\)
- Multiplicity: 1
- Dimension: 270
- Dominant: No
\(\lambda=(42,36,30)\)
- Multiplicity: 3
- Dimension: 343
- Dominant: No
\(\lambda=(48,40,20)\)
- Multiplicity: 2
- Dimension: 2835
- Dominant: No
\(\lambda=(52,32,24)\)
- Multiplicity: 1
- Dimension: 2835
- Dominant: No
\(\lambda=(47,34,27)\)
- Multiplicity: 112
- Dimension: 1232
- Dominant: No
\(\lambda=(43,42,23)\)
- Multiplicity: 1
- Dimension: 440
- Dominant: No
\(\lambda=(40,39,29)\)
- Multiplicity: 2
- Dimension: 143
- Dominant: No
\(\lambda=(50,35,23)\)
- Multiplicity: 8
- Dimension: 3016
- Dominant: No
\(\lambda=(45,37,26)\)
- Multiplicity: 2
- Dimension: 1134
- Dominant: No
\(\lambda=(37,36,35)\)
- Multiplicity: 21
- Dimension: 8
- Dominant: No
\(\lambda=(42,34,32)\)
- Multiplicity: 180
- Dimension: 162
- Dominant: No
\(\lambda=(48,38,22)\)
- Multiplicity: 12
- Dimension: 2618
- Dominant: No
\(\lambda=(52,30,26)\)
- Multiplicity: 2
- Dimension: 1610
- Dominant: No
\(\lambda=(47,32,29)\)
- Multiplicity: 91
- Dimension: 640
- Dominant: No
\(\lambda=(43,40,25)\)
- Multiplicity: 2
- Dimension: 640
- Dominant: No
\(\lambda=(40,37,31)\)
- Multiplicity: 47
- Dimension: 154
- Dominant: No
\(\lambda=(50,33,25)\)
- Multiplicity: 16
- Dimension: 2187
- Dominant: No
\(\lambda=(46,41,21)\)
- Multiplicity: 3
- Dimension: 1701
- Dominant: No
\(\lambda=(45,35,28)\)
- Multiplicity: 1
- Dimension: 836
- Dominant: No
\(\lambda=(48,36,24)\)
- Multiplicity: 36
- Dimension: 2197
- Dominant: No
\(\lambda=(44,44,20)\)
- Multiplicity: 1
- Dimension: 325
- Dominant: No
\(\lambda=(43,38,27)\)
- Multiplicity: 3
- Dimension: 648
- Dominant: No
\(\lambda=(40,35,33)\)
- Multiplicity: 128
- Dimension: 81
- Dominant: No
\(\lambda=(41,41,26)\)
- Multiplicity: 2
- Dimension: 136
- Dominant: No
\(\lambda=(50,31,27)\)
- Multiplicity: 17
- Dimension: 1250
- Dominant: No
\(\lambda=(46,39,23)\)
- Multiplicity: 26
- Dimension: 1700
- Dominant: No
\(\lambda=(45,33,30)\)
- Multiplicity: 1
- Dimension: 442
- Dominant: No
\(\lambda=(38,38,32)\)
- Multiplicity: 52
- Dimension: 28
- Dominant: No
\(\lambda=(48,34,26)\)
- Multiplicity: 68
- Dimension: 1620
- Dominant: No
\(\lambda=(44,42,22)\)
- Multiplicity: 8
- Dimension: 756
- Dominant: No
\(\lambda=(43,36,29)\)
- Multiplicity: 3
- Dimension: 512
- Dominant: No
\(\lambda=(41,39,28)\)
- Multiplicity: 4
- Dimension: 270
- Dominant: No
\(\lambda=(51,35,22)\)
- Multiplicity: 2
- Dimension: 3689
- Dominant: Yes
\(\lambda=(50,29,29)\)
- Multiplicity: 4
- Dimension: 253
- Dominant: No
\(\lambda=(46,37,25)\)
- Multiplicity: 82
- Dimension: 1495
- Dominant: No
\(\textbf{a}=(29,46,33)\)
- Multiplicity: 3993
- Dimension: 1
- Error: 0
\(\textbf{a}=(48,32,28)\)
- Multiplicity: 1033
- Dimension: 1
- Error: 0
\(\textbf{a}=(46,20,42)\)
- Multiplicity: 6
- Dimension: 1
- Error: 0
\(\textbf{a}=(27,34,47)\)
- Multiplicity: 1486
- Dimension: 1
- Error: 0
\(\textbf{a}=(36,39,33)\)
- Multiplicity: 43472
- Dimension: 1
- Error: 0
\(\textbf{a}=(34,27,47)\)
- Multiplicity: 1486
- Dimension: 1
- Error: 0
\(\textbf{a}=(43,32,33)\)
- Multiplicity: 17879
- Dimension: 1
- Error: 0
\(\textbf{a}=(24,46,38)\)
- Multiplicity: 515
- Dimension: 1
- Error: 0
\(\textbf{a}=(41,20,47)\)
- Multiplicity: 4
- Dimension: 1
- Error: 0
\(\textbf{a}=(29,27,52)\)
- Multiplicity: 6
- Dimension: 1
- Error: 0
\(\textbf{a}=(50,25,33)\)
- Multiplicity: 74
- Dimension: 1
- Error: 0
\(\textbf{a}=(33,51,24)\)
- Multiplicity: 12
- Dimension: 1
- Error: 0
\(\textbf{a}=(31,39,38)\)
- Multiplicity: 30782
- Dimension: 1
- Error: 0
\(\textbf{a}=(40,44,24)\)
- Multiplicity: 781
- Dimension: 1
- Error: 0
\(\textbf{a}=(38,32,38)\)
- Multiplicity: 39096
- Dimension: 1
- Error: 0
\(\textbf{a}=(28,51,29)\)
- Multiplicity: 42
- Dimension: 1
- Error: 0
\(\textbf{a}=(47,37,24)\)
- Multiplicity: 355
- Dimension: 1
- Error: 0
\(\textbf{a}=(45,25,38)\)
- Multiplicity: 1279
- Dimension: 1
- Error: 0
\(\textbf{a}=(26,39,43)\)
- Multiplicity: 3283
- Dimension: 1
- Error: 0
\(\textbf{a}=(35,44,29)\)
- Multiplicity: 8655
- Dimension: 1
- Error: 0
\(\textbf{a}=(33,32,43)\)
- Multiplicity: 17879
- Dimension: 1
- Error: 0
\(\textbf{a}=(23,51,34)\)
- Multiplicity: 6
- Dimension: 1
- Error: 0
\(\textbf{a}=(42,37,29)\)
- Multiplicity: 13528
- Dimension: 1
- Error: 0
\(\textbf{a}=(40,25,43)\)
- Multiplicity: 1779
- Dimension: 1
- Error: 0
\(\textbf{a}=(21,39,48)\)
- Multiplicity: 15
- Dimension: 1
- Error: 0
\(\textbf{a}=(30,44,34)\)
- Multiplicity: 10586
- Dimension: 1
- Error: 0
\(\textbf{a}=(49,30,29)\)
- Multiplicity: 508
- Dimension: 1
- Error: 0
\(\textbf{a}=(28,32,48)\)
- Multiplicity: 1033
- Dimension: 1
- Error: 0
\(\textbf{a}=(37,37,34)\)
- Multiplicity: 52663
- Dimension: 1
- Error: 0
\(\textbf{a}=(39,49,20)\)
- Multiplicity: 2
- Dimension: 1
- Error: 0
\(\textbf{a}=(35,25,48)\)
- Multiplicity: 378
- Dimension: 1
- Error: 0
\(\textbf{a}=(44,30,34)\)
- Multiplicity: 10586
- Dimension: 1
- Error: 0
\(\textbf{a}=(46,42,20)\)
- Multiplicity: 6
- Dimension: 1
- Error: 0
\(\textbf{a}=(25,44,39)\)
- Multiplicity: 1567
- Dimension: 1
- Error: 0
\(\textbf{a}=(51,23,34)\)
- Multiplicity: 6
- Dimension: 1
- Error: 0
\(\textbf{a}=(34,49,25)\)
- Multiplicity: 186
- Dimension: 1
- Error: 0
\(\textbf{a}=(32,37,39)\)
- Multiplicity: 37919
- Dimension: 1
- Error: 0
\(\textbf{a}=(41,42,25)\)
- Multiplicity: 1890
- Dimension: 1
- Error: 0
\(\textbf{a}=(39,30,39)\)
- Multiplicity: 23193
- Dimension: 1
- Error: 0
\(\textbf{a}=(20,44,44)\)
- Multiplicity: 7
- Dimension: 1
- Error: 0
\(\textbf{a}=(29,49,30)\)
- Multiplicity: 508
- Dimension: 1
- Error: 0
\(\textbf{a}=(48,35,25)\)
- Multiplicity: 378
- Dimension: 1
- Error: 0
\(\textbf{a}=(46,23,39)\)
- Multiplicity: 236
- Dimension: 1
- Error: 0
\(\textbf{a}=(27,37,44)\)
- Multiplicity: 4478
- Dimension: 1
- Error: 0
\(\textbf{a}=(36,42,30)\)
- Multiplicity: 17685
- Dimension: 1
- Error: 0
\(\textbf{a}=(34,30,44)\)
- Multiplicity: 10586
- Dimension: 1
- Error: 0
\(\textbf{a}=(24,49,35)\)
- Multiplicity: 110
- Dimension: 1
- Error: 0
\(\textbf{a}=(43,35,30)\)
- Multiplicity: 14186
- Dimension: 1
- Error: 0
\(\textbf{a}=(41,23,44)\)
- Multiplicity: 331
- Dimension: 1
- Error: 0
\(\textbf{a}=(22,37,49)\)
- Multiplicity: 23
- Dimension: 1
- Error: 0
\(\textbf{a}=(31,42,35)\)
- Multiplicity: 21342
- Dimension: 1
- Error: 0
\(\textbf{a}=(50,28,30)\)
- Multiplicity: 167
- Dimension: 1
- Error: 0
\(\textbf{a}=(29,30,49)\)
- Multiplicity: 508
- Dimension: 1
- Error: 0
\(\textbf{a}=(38,35,35)\)
- Multiplicity: 52764
- Dimension: 1
- Error: 0
\(\textbf{a}=(40,47,21)\)
- Multiplicity: 21
- Dimension: 1
- Error: 0
\(\textbf{a}=(36,23,49)\)
- Multiplicity: 55
- Dimension: 1
- Error: 0
\(\textbf{a}=(45,28,35)\)
- Multiplicity: 4791
- Dimension: 1
- Error: 0
\(\textbf{a}=(47,40,21)\)
- Multiplicity: 21
- Dimension: 1
- Error: 0
\(\textbf{a}=(26,42,40)\)
- Multiplicity: 3606
- Dimension: 1
- Error: 0
\(\textbf{a}=(35,47,26)\)
- Multiplicity: 1030
- Dimension: 1
- Error: 0
\(\textbf{a}=(33,35,40)\)
- Multiplicity: 38458
- Dimension: 1
- Error: 0
\(\textbf{a}=(42,40,26)\)
- Multiplicity: 3606
- Dimension: 1
- Error: 0
\(\textbf{a}=(40,28,40)\)
- Multiplicity: 10752
- Dimension: 1
- Error: 0
\(\textbf{a}=(21,42,45)\)
- Multiplicity: 30
- Dimension: 1
- Error: 0
\(\textbf{a}=(30,47,31)\)
- Multiplicity: 2531
- Dimension: 1
- Error: 0
\(\textbf{a}=(49,33,26)\)
- Multiplicity: 282
- Dimension: 1
- Error: 0
\(\textbf{a}=(47,21,40)\)
- Multiplicity: 21
- Dimension: 1
- Error: 0
\(\textbf{a}=(28,35,45)\)
- Multiplicity: 4791
- Dimension: 1
- Error: 0
\(\textbf{a}=(37,40,31)\)
- Multiplicity: 28999
- Dimension: 1
- Error: 0
\(\textbf{a}=(35,28,45)\)
- Multiplicity: 4791
- Dimension: 1
- Error: 0
\(\textbf{a}=(44,33,31)\)
- Multiplicity: 11915
- Dimension: 1
- Error: 0
\(\textbf{a}=(25,47,36)\)
- Multiplicity: 639
- Dimension: 1
- Error: 0
\(\textbf{a}=(42,21,45)\)
- Multiplicity: 30
- Dimension: 1
- Error: 0
\(\textbf{a}=(23,35,50)\)
- Multiplicity: 23
- Dimension: 1
- Error: 0
\(\textbf{a}=(51,26,31)\)
- Multiplicity: 30
- Dimension: 1
- Error: 0
\(\textbf{a}=(32,40,36)\)
- Multiplicity: 34631
- Dimension: 1
- Error: 0
\(\textbf{a}=(30,28,50)\)
- Multiplicity: 167
- Dimension: 1
- Error: 0
\(\textbf{a}=(41,45,22)\)
- Multiplicity: 105
- Dimension: 1
- Error: 0
\(\textbf{a}=(39,33,36)\)
- Multiplicity: 43472
- Dimension: 1
- Error: 0
\(\textbf{a}=(20,47,41)\)
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\(\textbf{a}=(35,41,32)\)
- Multiplicity: 29676
- Dimension: 1
- Error: 0
\(\textbf{a}=(33,29,46)\)
- Multiplicity: 3993
- Dimension: 1
- Error: 0
\(\textbf{a}=(42,34,32)\)
- Multiplicity: 23886
- Dimension: 1
- Error: 0
\(\textbf{a}=(23,48,37)\)
- Multiplicity: 108
- Dimension: 1
- Error: 0
\(\textbf{a}=(40,22,46)\)
- Multiplicity: 91
- Dimension: 1
- Error: 0
\(\textbf{a}=(28,29,51)\)
- Multiplicity: 42
- Dimension: 1
- Error: 0
\(\textbf{a}=(49,27,32)\)
- Multiplicity: 380
- Dimension: 1
- Error: 0
\(\textbf{a}=(30,41,37)\)
- Multiplicity: 20577
- Dimension: 1
- Error: 0
\(\textbf{a}=(39,46,23)\)
- Multiplicity: 236
- Dimension: 1
- Error: 0
\(\textbf{a}=(37,34,37)\)
- Multiplicity: 52663
- Dimension: 1
- Error: 0
\(\textbf{a}=(35,22,51)\)
- Multiplicity: 2
- Dimension: 1
- Error: 0
\(\textbf{a}=(46,39,23)\)
- Multiplicity: 236
- Dimension: 1
- Error: 0
\(\textbf{a}=(44,27,37)\)
- Multiplicity: 4478
- Dimension: 1
- Error: 0
\(\textbf{a}=(25,41,42)\)
- Multiplicity: 1890
- Dimension: 1
- Error: 0
\(\textbf{a}=(34,46,28)\)
- Multiplicity: 3228
- Dimension: 1
- Error: 0
\(\textbf{a}=(32,34,42)\)
- Multiplicity: 23886
- Dimension: 1
- Error: 0
\(\textbf{a}=(41,39,28)\)
- Multiplicity: 10424
- Dimension: 1
- Error: 0
\(\textbf{a}=(39,27,42)\)
- Multiplicity: 6147
- Dimension: 1
- Error: 0
\(\textbf{a}=(20,41,47)\)
- Multiplicity: 4
- Dimension: 1
- Error: 0
Below is a plot displaying the Schur decomposition. In the \(\lambda=(\lambda_0,\lambda_1)\) spot we place \(\beta_{17,\lambda}(2,0;6)\), the multiplicity of \(\textbf{S}_{\lambda}\) occuring in the decomposition of \(K_{17,1}(2,0;6)\). 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 \(\beta_{17,\textbf{a}}(2,0;6)\). 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!