Current Betti Table Entry:
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31 |
32 |
33 |
34 |
35 |
36 |
37 |
38 |
39 |
40 |
41 |
42 |
| 0 |
(4,0,0) |
(11,1,0) |
(18,1,1) |
(24,3,1) |
(30,4,2) |
(36,4,4) |
? |
? |
? |
? |
? |
? |
? |
? |
? |
· |
· |
· |
· |
· |
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· |
· |
· |
· |
· |
· |
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· |
· |
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· |
· |
· |
· |
| 1 |
· |
· |
· |
· |
· |
? |
? |
? |
? |
? |
? |
? |
? |
? |
(78,30,16) |
(82,30,20) |
(85,34,21) |
(88,37,23) |
(91,39,26) |
(94,40,30) |
(97,40,35) |
(99,46,35) |
(101,51,36) |
(103,55,38) |
(105,58,41) |
(107,60,45) |
(109,61,50) |
(111,61,56) |
(112,68,56) |
(113,74,57) |
(114,79,59) |
(115,83,62) |
(116,86,66) |
(117,88,71) |
(118,89,77) |
(119,89,84) |
(119,96,85) |
(119,102,87) |
(119,107,90) |
(119,111,94) |
(119,114,99) |
· |
· |
| 2 |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
· |
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· |
· |
(118,118,104) |
(119,118,111) |
(119,119,118) |
\(\lambda=(109,104,103)\)
- Multiplicity: 18
- Dimension: 48
- Dominant: No
\(\lambda=(110,110,96)\)
- Multiplicity: 15
- Dimension: 120
- Dominant: No
\(\lambda=(116,114,86)\)
- Multiplicity: 1
- Dimension: 1392
- Dominant: No
\(\lambda=(119,100,97)\)
- Multiplicity: 2
- Dimension: 960
- Dominant: No
\(\lambda=(115,108,93)\)
- Multiplicity: 32
- Dimension: 1536
- Dominant: No
\(\lambda=(114,102,100)\)
- Multiplicity: 31
- Dimension: 312
- Dominant: No
\(\lambda=(107,107,102)\)
- Multiplicity: 7
- Dimension: 21
- Dominant: No
\(\lambda=(112,105,99)\)
- Multiplicity: 67
- Dimension: 420
- Dominant: No
\(\lambda=(117,103,96)\)
- Multiplicity: 23
- Dimension: 1380
- Dominant: No
\(\lambda=(118,109,89)\)
- Multiplicity: 3
- Dimension: 3255
- Dominant: No
\(\lambda=(113,111,92)\)
- Multiplicity: 15
- Dimension: 690
- Dominant: No
\(\lambda=(110,108,98)\)
- Multiplicity: 44
- Dimension: 231
- Dominant: No
\(\lambda=(116,112,88)\)
- Multiplicity: 4
- Dimension: 1875
- Dominant: No
\(\lambda=(115,106,95)\)
- Multiplicity: 46
- Dimension: 1320
- Dominant: No
\(\lambda=(107,105,104)\)
- Multiplicity: 6
- Dimension: 15
- Dominant: No
\(\lambda=(112,103,101)\)
- Multiplicity: 38
- Dimension: 195
- Dominant: No
\(\lambda=(117,101,98)\)
- Multiplicity: 15
- Dimension: 714
- Dominant: No
\(\lambda=(118,107,91)\)
- Multiplicity: 7
- Dimension: 2958
- Dominant: No
\(\lambda=(113,109,94)\)
- Multiplicity: 38
- Dimension: 840
- Dominant: No
\(\lambda=(110,106,100)\)
- Multiplicity: 54
- Dimension: 210
- Dominant: No
\(\lambda=(116,110,90)\)
- Multiplicity: 11
- Dimension: 2058
- Dominant: No
\(\lambda=(115,104,97)\)
- Multiplicity: 49
- Dimension: 960
- Dominant: No
\(\lambda=(118,105,93)\)
- Multiplicity: 11
- Dimension: 2457
- Dominant: No
\(\lambda=(114,113,89)\)
- Multiplicity: 4
- Dimension: 675
- Dominant: No
\(\lambda=(113,107,96)\)
- Multiplicity: 61
- Dimension: 798
- Dominant: No
\(\lambda=(110,104,102)\)
- Multiplicity: 33
- Dimension: 105
- Dominant: No
\(\lambda=(111,110,95)\)
- Multiplicity: 23
- Dimension: 288
- Dominant: No
\(\lambda=(116,108,92)\)
- Multiplicity: 23
- Dimension: 1989
- Dominant: No
\(\lambda=(115,102,99)\)
- Multiplicity: 31
- Dimension: 504
- Dominant: No
\(\lambda=(108,107,101)\)
- Multiplicity: 21
- Dimension: 63
- Dominant: No
\(\lambda=(118,103,95)\)
- Multiplicity: 12
- Dimension: 1800
- Dominant: No
\(\lambda=(114,111,91)\)
- Multiplicity: 14
- Dimension: 1050
- Dominant: No
\(\lambda=(113,105,98)\)
- Multiplicity: 67
- Dimension: 612
- Dominant: No
\(\lambda=(111,108,97)\)
- Multiplicity: 52
- Dimension: 384
- Dominant: No
\(\lambda=(116,106,94)\)
- Multiplicity: 34
- Dimension: 1716
- Dominant: No
\(\lambda=(117,112,87)\)
- Multiplicity: 1
- Dimension: 2496
- Dominant: No
\(\lambda=(108,105,103)\)
- Multiplicity: 17
- Dimension: 42
- Dominant: No
\(\lambda=(119,107,90)\)
- Multiplicity: 1
- Dimension: 3627
- Dominant: Yes
\(\lambda=(118,101,97)\)
- Multiplicity: 9
- Dimension: 1035
- Dominant: No
\(\lambda=(114,109,93)\)
- Multiplicity: 33
- Dimension: 1173
- Dominant: No
\(\lambda=(113,103,100)\)
- Multiplicity: 45
- Dimension: 330
- Dominant: No
\(\lambda=(111,106,99)\)
- Multiplicity: 64
- Dimension: 336
- Dominant: No
\(\lambda=(116,104,96)\)
- Multiplicity: 38
- Dimension: 1287
- Dominant: No
\(\lambda=(117,110,89)\)
- Multiplicity: 5
- Dimension: 2640
- Dominant: No
\(\lambda=(112,112,92)\)
- Multiplicity: 5
- Dimension: 231
- Dominant: No
\(\lambda=(109,109,98)\)
- Multiplicity: 14
- Dimension: 78
- Dominant: No
\(\lambda=(119,105,92)\)
- Multiplicity: 2
- Dimension: 3045
- Dominant: No
\(\lambda=(118,99,99)\)
- Multiplicity: 2
- Dimension: 210
- Dominant: No
\(\lambda=(115,113,88)\)
- Multiplicity: 3
- Dimension: 1131
- Dominant: No
\(\lambda=(114,107,95)\)
- Multiplicity: 54
- Dimension: 1092
- Dominant: No
\(\lambda=(106,106,104)\)
- Multiplicity: 3
- Dimension: 6
- Dominant: No
\(\lambda=(111,104,101)\)
- Multiplicity: 47
- Dimension: 192
- Dominant: No
\(\lambda=(117,108,91)\)
- Multiplicity: 11
- Dimension: 2520
- Dominant: No
\(\lambda=(116,102,98)\)
- Multiplicity: 28
- Dimension: 750
- Dominant: No
\(\lambda=(112,110,94)\)
- Multiplicity: 27
- Dimension: 510
- Dominant: No
\(\lambda=(109,107,100)\)
- Multiplicity: 36
- Dimension: 132
- Dominant: No
\(\lambda=(119,103,94)\)
- Multiplicity: 3
- Dimension: 2295
- Dominant: No
\(\lambda=(115,111,90)\)
- Multiplicity: 10
- Dimension: 1485
- Dominant: No
\(\lambda=(114,105,97)\)
- Multiplicity: 62
- Dimension: 855
- Dominant: No
\(\lambda=(117,106,93)\)
- Multiplicity: 19
- Dimension: 2184
- Dominant: No
\(\lambda=(116,100,100)\)
- Multiplicity: 6
- Dimension: 153
- Dominant: No
\(\lambda=(112,108,96)\)
- Multiplicity: 55
- Dimension: 585
- Dominant: No
\(\lambda=(109,105,102)\)
- Multiplicity: 30
- Dimension: 90
- Dominant: No
\(\lambda=(119,101,96)\)
- Multiplicity: 3
- Dimension: 1425
- Dominant: No
\(\lambda=(115,109,92)\)
- Multiplicity: 24
- Dimension: 1575
- Dominant: No
\(\lambda=(114,103,99)\)
- Multiplicity: 47
- Dimension: 510
- Dominant: No
\(\lambda=(112,106,98)\)
- Multiplicity: 70
- Dimension: 504
- Dominant: No
\(\lambda=(117,104,95)\)
- Multiplicity: 23
- Dimension: 1680
- Dominant: No
\(\lambda=(118,110,88)\)
- Multiplicity: 2
- Dimension: 3312
- Dominant: No
\(\lambda=(113,112,91)\)
- Multiplicity: 7
- Dimension: 528
- Dominant: No
\(\lambda=(110,109,97)\)
- Multiplicity: 30
- Dimension: 195
- Dominant: No
\(\lambda=(116,113,87)\)
- Multiplicity: 2
- Dimension: 1674
- Dominant: No
\(\lambda=(119,99,98)\)
- Multiplicity: 1
- Dimension: 483
- Dominant: No
\(\lambda=(115,107,94)\)
- Multiplicity: 41
- Dimension: 1449
- Dominant: No
\(\lambda=(114,101,101)\)
- Multiplicity: 11
- Dimension: 105
- Dominant: No
\(\lambda=(107,106,103)\)
- Multiplicity: 10
- Dimension: 24
- Dominant: No
\(\lambda=(112,104,100)\)
- Multiplicity: 57
- Dimension: 315
- Dominant: No
\(\lambda=(117,102,97)\)
- Multiplicity: 20
- Dimension: 1056
- Dominant: No
\(\lambda=(118,108,90)\)
- Multiplicity: 5
- Dimension: 3135
- Dominant: No
\(\lambda=(113,110,93)\)
- Multiplicity: 26
- Dimension: 792
- Dominant: No
\(\lambda=(110,107,99)\)
- Multiplicity: 52
- Dimension: 234
- Dominant: No
\(\lambda=(116,111,89)\)
- Multiplicity: 7
- Dimension: 2001
- Dominant: No
\(\lambda=(115,105,96)\)
- Multiplicity: 50
- Dimension: 1155
- Dominant: No
\(\lambda=(112,102,102)\)
- Multiplicity: 13
- Dimension: 66
- Dominant: No
\(\lambda=(117,100,99)\)
- Multiplicity: 7
- Dimension: 360
- Dominant: No
\(\lambda=(118,106,92)\)
- Multiplicity: 9
- Dimension: 2730
- Dominant: No
\(\lambda=(114,114,88)\)
- Multiplicity: 1
- Dimension: 378
- Dominant: No
\(\lambda=(113,108,95)\)
- Multiplicity: 50
- Dimension: 840
- Dominant: No
\(\lambda=(110,105,101)\)
- Multiplicity: 47
- Dimension: 165
- Dominant: No
\(\lambda=(111,111,94)\)
- Multiplicity: 9
- Dimension: 171
- Dominant: No
\(\lambda=(116,109,91)\)
- Multiplicity: 17
- Dimension: 2052
- Dominant: No
\(\lambda=(115,103,98)\)
- Multiplicity: 43
- Dimension: 741
- Dominant: No
\(\lambda=(108,108,100)\)
- Multiplicity: 14
- Dimension: 45
- Dominant: No
\(\lambda=(118,104,94)\)
- Multiplicity: 12
- Dimension: 2145
- Dominant: No
\(\lambda=(114,112,90)\)
- Multiplicity: 8
- Dimension: 897
- Dominant: No
\(\lambda=(113,106,97)\)
- Multiplicity: 67
- Dimension: 720
- Dominant: No
\(\lambda=(110,103,103)\)
- Multiplicity: 12
- Dimension: 36
- Dominant: No
\(\lambda=(111,109,96)\)
- Multiplicity: 38
- Dimension: 357
- Dominant: No
\(\lambda=(116,107,93)\)
- Multiplicity: 29
- Dimension: 1875
- Dominant: No
\(\lambda=(117,113,86)\)
- Multiplicity: 1
- Dimension: 2310
- Dominant: Yes
\(\lambda=(115,101,100)\)
- Multiplicity: 17
- Dimension: 255
- Dominant: No
\(\lambda=(108,106,102)\)
- Multiplicity: 23
- Dimension: 60
- Dominant: No
\(\lambda=(118,102,96)\)
- Multiplicity: 11
- Dimension: 1428
- Dominant: No
\(\lambda=(114,110,92)\)
- Multiplicity: 23
- Dimension: 1140
- Dominant: No
\(\lambda=(113,104,99)\)
- Multiplicity: 59
- Dimension: 480
- Dominant: No
\(\lambda=(111,107,98)\)
- Multiplicity: 62
- Dimension: 375
- Dominant: No
\(\lambda=(116,105,95)\)
- Multiplicity: 37
- Dimension: 1518
- Dominant: No
\(\lambda=(117,111,88)\)
- Multiplicity: 3
- Dimension: 2604
- Dominant: No
\(\lambda=(108,104,104)\)
- Multiplicity: 7
- Dimension: 15
- Dominant: No
\(\lambda=(119,106,91)\)
- Multiplicity: 1
- Dimension: 3360
- Dominant: No
\(\lambda=(118,100,98)\)
- Multiplicity: 6
- Dimension: 627
- Dominant: No
\(\lambda=(115,114,87)\)
- Multiplicity: 1
- Dimension: 840
- Dominant: No
\(\lambda=(114,108,94)\)
- Multiplicity: 44
- Dimension: 1155
- Dominant: No
\(\lambda=(113,102,101)\)
- Multiplicity: 24
- Dimension: 168
- Dominant: No
\(\lambda=(111,105,100)\)
- Multiplicity: 59
- Dimension: 273
- Dominant: No
\(\lambda=(116,103,97)\)
- Multiplicity: 35
- Dimension: 1029
- Dominant: No
\(\lambda=(117,109,90)\)
- Multiplicity: 8
- Dimension: 2610
- Dominant: No
\(\lambda=(112,111,93)\)
- Multiplicity: 14
- Dimension: 399
- Dominant: No
\(\lambda=(109,108,99)\)
- Multiplicity: 28
- Dimension: 120
- Dominant: No
\(\lambda=(119,104,93)\)
- Multiplicity: 2
- Dimension: 2688
- Dominant: No
\(\lambda=(115,112,89)\)
- Multiplicity: 5
- Dimension: 1344
- Dominant: No
\(\lambda=(114,106,96)\)
- Multiplicity: 60
- Dimension: 990
- Dominant: No
\(\lambda=(106,105,105)\)
- Multiplicity: 1
- Dimension: 3
- Dominant: No
\(\lambda=(111,103,102)\)
- Multiplicity: 25
- Dimension: 99
- Dominant: No
\(\lambda=(117,107,92)\)
- Multiplicity: 16
- Dimension: 2376
- Dominant: No
\(\lambda=(116,101,99)\)
- Multiplicity: 18
- Dimension: 456
- Dominant: No
\(\lambda=(112,109,95)\)
- Multiplicity: 41
- Dimension: 570
- Dominant: No
\(\lambda=(109,106,101)\)
- Multiplicity: 37
- Dimension: 120
- Dominant: No
\(\lambda=(119,102,95)\)
- Multiplicity: 3
- Dimension: 1872
- Dominant: No
\(\lambda=(115,110,91)\)
- Multiplicity: 16
- Dimension: 1560
- Dominant: No
\(\lambda=(114,104,98)\)
- Multiplicity: 58
- Dimension: 693
- Dominant: No
\(\lambda=(112,107,97)\)
- Multiplicity: 66
- Dimension: 561
- Dominant: No
\(\lambda=(117,105,94)\)
- Multiplicity: 22
- Dimension: 1950
- Dominant: No
\(\lambda=(118,111,87)\)
- Multiplicity: 1
- Dimension: 3300
- Dominant: Yes
\(\lambda=(113,113,90)\)
- Multiplicity: 3
- Dimension: 300
- Dominant: No
\(\textbf{a}=(103,100,113)\)
- Multiplicity: 4787
- Dimension: 1
- Error: 0
\(\textbf{a}=(106,118,92)\)
- Multiplicity: 33
- Dimension: 1
- Error: 0
\(\textbf{a}=(105,112,99)\)
- Multiplicity: 5859
- Dimension: 1
- Error: 0
\(\textbf{a}=(104,106,106)\)
- Multiplicity: 18583
- Dimension: 1
- Error: 0
\(\textbf{a}=(91,107,118)\)
- Multiplicity: 21
- Dimension: 1
- Error: 0
\(\textbf{a}=(110,93,113)\)
- Multiplicity: 874
- Dimension: 1
- Error: 0
\(\textbf{a}=(92,113,111)\)
- Multiplicity: 538
- Dimension: 1
- Error: 0
\(\textbf{a}=(113,111,92)\)
- Multiplicity: 538
- Dimension: 1
- Error: 0
\(\textbf{a}=(112,105,99)\)
- Multiplicity: 5859
- Dimension: 1
- Error: 0
\(\textbf{a}=(93,119,104)\)
- Multiplicity: 6
- Dimension: 1
- Error: 0
\(\textbf{a}=(111,99,106)\)
- Multiplicity: 7246
- Dimension: 1
- Error: 0
\(\textbf{a}=(98,100,118)\)
- Multiplicity: 123
- Dimension: 1
- Error: 0
\(\textbf{a}=(117,86,113)\)
- Multiplicity: 1
- Dimension: 1
- Error: 0
\(\textbf{a}=(99,106,111)\)
- Multiplicity: 7246
- Dimension: 1
- Error: 0
\(\textbf{a}=(119,98,99)\)
- Multiplicity: 18
- Dimension: 1
- Error: 0
\(\textbf{a}=(101,118,97)\)
- Multiplicity: 114
- Dimension: 1
- Error: 0
\(\textbf{a}=(100,112,104)\)
- Multiplicity: 6572
- Dimension: 1
- Error: 0
\(\textbf{a}=(118,92,106)\)
- Multiplicity: 33
- Dimension: 1
- Error: 0
\(\textbf{a}=(105,93,118)\)
- Multiplicity: 48
- Dimension: 1
- Error: 0
\(\textbf{a}=(87,113,116)\)
- Multiplicity: 7
- Dimension: 1
- Error: 0
\(\textbf{a}=(106,99,111)\)
- Multiplicity: 7246
- Dimension: 1
- Error: 0
\(\textbf{a}=(108,111,97)\)
- Multiplicity: 4708
- Dimension: 1
- Error: 0
\(\textbf{a}=(109,117,90)\)
- Multiplicity: 36
- Dimension: 1
- Error: 0
\(\textbf{a}=(107,105,104)\)
- Multiplicity: 18086
- Dimension: 1
- Error: 0
\(\textbf{a}=(94,106,116)\)
- Multiplicity: 414
- Dimension: 1
- Error: 0
\(\textbf{a}=(113,92,111)\)
- Multiplicity: 538
- Dimension: 1
- Error: 0
\(\textbf{a}=(95,112,109)\)
- Multiplicity: 2238
- Dimension: 1
- Error: 0
\(\textbf{a}=(115,104,97)\)
- Multiplicity: 1437
- Dimension: 1
- Error: 0
\(\textbf{a}=(116,110,90)\)
- Multiplicity: 74
- Dimension: 1
- Error: 0
\(\textbf{a}=(96,118,102)\)
- Multiplicity: 100
- Dimension: 1
- Error: 0
\(\textbf{a}=(114,98,104)\)
- Multiplicity: 2657
- Dimension: 1
- Error: 0
\(\textbf{a}=(101,99,116)\)
- Multiplicity: 953
- Dimension: 1
- Error: 0
\(\textbf{a}=(102,105,109)\)
- Multiplicity: 13821
- Dimension: 1
- Error: 0
\(\textbf{a}=(104,117,95)\)
- Multiplicity: 248
- Dimension: 1
- Error: 0
\(\textbf{a}=(103,111,102)\)
- Multiplicity: 9580
- Dimension: 1
- Error: 0
\(\textbf{a}=(108,92,116)\)
- Multiplicity: 202
- Dimension: 1
- Error: 0
\(\textbf{a}=(90,112,114)\)
- Multiplicity: 144
- Dimension: 1
- Error: 0
\(\textbf{a}=(109,98,109)\)
- Multiplicity: 6940
- Dimension: 1
- Error: 0
\(\textbf{a}=(91,118,107)\)
- Multiplicity: 21
- Dimension: 1
- Error: 0
\(\textbf{a}=(111,110,95)\)
- Multiplicity: 2444
- Dimension: 1
- Error: 0
\(\textbf{a}=(112,116,88)\)
- Multiplicity: 18
- Dimension: 1
- Error: 0
\(\textbf{a}=(110,104,102)\)
- Multiplicity: 11891
- Dimension: 1
- Error: 0
\(\textbf{a}=(97,105,114)\)
- Multiplicity: 2261
- Dimension: 1
- Error: 0
\(\textbf{a}=(116,91,109)\)
- Multiplicity: 127
- Dimension: 1
- Error: 0
\(\textbf{a}=(98,111,107)\)
- Multiplicity: 5998
- Dimension: 1
- Error: 0
\(\textbf{a}=(118,103,95)\)
- Multiplicity: 83
- Dimension: 1
- Error: 0
\(\textbf{a}=(99,117,100)\)
- Multiplicity: 405
- Dimension: 1
- Error: 0
\(\textbf{a}=(117,97,102)\)
- Multiplicity: 351
- Dimension: 1
- Error: 0
\(\textbf{a}=(104,98,114)\)
- Multiplicity: 2657
- Dimension: 1
- Error: 0
\(\textbf{a}=(105,104,107)\)
- Multiplicity: 18086
- Dimension: 1
- Error: 0
\(\textbf{a}=(107,116,93)\)
- Multiplicity: 299
- Dimension: 1
- Error: 0
\(\textbf{a}=(106,110,100)\)
- Multiplicity: 9845
- Dimension: 1
- Error: 0
\(\textbf{a}=(92,105,119)\)
- Multiplicity: 4
- Dimension: 1
- Error: 0
\(\textbf{a}=(111,91,114)\)
- Multiplicity: 266
- Dimension: 1
- Error: 0
\(\textbf{a}=(93,111,112)\)
- Multiplicity: 968
- Dimension: 1
- Error: 0
\(\textbf{a}=(112,97,107)\)
- Multiplicity: 4028
- Dimension: 1
- Error: 0
\(\textbf{a}=(115,115,86)\)
- Multiplicity: 2
- Dimension: 1
- Error: 0
\(\textbf{a}=(114,109,93)\)
- Multiplicity: 703
- Dimension: 1
- Error: 0
\(\textbf{a}=(113,103,100)\)
- Multiplicity: 4787
- Dimension: 1
- Error: 0
\(\textbf{a}=(94,117,105)\)
- Multiplicity: 193
- Dimension: 1
- Error: 0
\(\textbf{a}=(99,98,119)\)
- Multiplicity: 18
- Dimension: 1
- Error: 0
\(\textbf{a}=(100,104,112)\)
- Multiplicity: 6572
- Dimension: 1
- Error: 0
\(\textbf{a}=(119,90,107)\)
- Multiplicity: 1
- Dimension: 1
- Error: 0
\(\textbf{a}=(102,116,98)\)
- Multiplicity: 890
- Dimension: 1
- Error: 0
\(\textbf{a}=(101,110,105)\)
- Multiplicity: 11081
- Dimension: 1
- Error: 0
\(\textbf{a}=(106,91,119)\)
- Multiplicity: 2
- Dimension: 1
- Error: 0
\(\textbf{a}=(88,111,117)\)
- Multiplicity: 9
- Dimension: 1
- Error: 0
\(\textbf{a}=(107,97,112)\)
- Multiplicity: 4028
- Dimension: 1
- Error: 0
\(\textbf{a}=(89,117,110)\)
- Multiplicity: 19
- Dimension: 1
- Error: 0
\(\textbf{a}=(109,109,98)\)
- Multiplicity: 6940
- Dimension: 1
- Error: 0
\(\textbf{a}=(110,115,91)\)
- Multiplicity: 200
- Dimension: 1
- Error: 0
\(\textbf{a}=(108,103,105)\)
- Multiplicity: 16259
- Dimension: 1
- Error: 0
\(\textbf{a}=(95,104,117)\)
- Multiplicity: 248
- Dimension: 1
- Error: 0
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\(\textbf{a}=(103,109,104)\)
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\(\textbf{a}=(97,103,116)\)
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\(\textbf{a}=(118,101,97)\)
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\(\textbf{a}=(104,96,116)\)
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\(\textbf{a}=(105,102,109)\)
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\(\textbf{a}=(107,114,95)\)
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\(\textbf{a}=(106,108,102)\)
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\(\textbf{a}=(111,89,116)\)
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\(\textbf{a}=(112,95,109)\)
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\(\textbf{a}=(114,107,95)\)
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\(\textbf{a}=(113,101,102)\)
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\(\textbf{a}=(100,102,114)\)
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\(\textbf{a}=(101,108,107)\)
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\(\textbf{a}=(102,114,100)\)
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\(\textbf{a}=(107,95,114)\)
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\(\textbf{a}=(108,101,107)\)
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\(\textbf{a}=(109,107,100)\)
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- Error: 0
\(\textbf{a}=(95,102,119)\)
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- Error: 0
\(\textbf{a}=(114,88,114)\)
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\(\textbf{a}=(96,108,112)\)
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\(\textbf{a}=(115,94,107)\)
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\(\textbf{a}=(117,106,93)\)
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\(\textbf{a}=(116,100,100)\)
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\(\textbf{a}=(97,114,105)\)
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\(\textbf{a}=(102,95,119)\)
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\(\textbf{a}=(103,101,112)\)
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\(\textbf{a}=(105,113,98)\)
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- Error: 0
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\(\textbf{a}=(104,107,105)\)
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- Error: 0
\(\textbf{a}=(91,108,117)\)
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- Error: 0
\(\textbf{a}=(110,94,112)\)
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\(\textbf{a}=(92,114,110)\)
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\(\textbf{a}=(112,106,98)\)
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\(\textbf{a}=(113,112,91)\)
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\(\textbf{a}=(111,100,105)\)
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- Error: 0
\(\textbf{a}=(98,101,117)\)
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- Error: 0
\(\textbf{a}=(117,87,112)\)
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\(\textbf{a}=(99,107,110)\)
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- Error: 0
\(\textbf{a}=(119,99,98)\)
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- Error: 0
\(\textbf{a}=(101,119,96)\)
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- Error: 0
\(\textbf{a}=(100,113,103)\)
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- Error: 0
\(\textbf{a}=(118,93,105)\)
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- Error: 0
\(\textbf{a}=(105,94,117)\)
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- Error: 0
\(\textbf{a}=(87,114,115)\)
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- Error: 0
\(\textbf{a}=(106,100,110)\)
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- Error: 0
\(\textbf{a}=(108,112,96)\)
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\(\textbf{a}=(109,105,102)\)
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\(\textbf{a}=(97,112,107)\)
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\(\textbf{a}=(117,104,95)\)
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\(\textbf{a}=(116,98,102)\)
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\(\textbf{a}=(103,99,114)\)
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\(\textbf{a}=(104,105,107)\)
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\(\textbf{a}=(105,111,100)\)
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\(\textbf{a}=(111,98,107)\)
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\(\textbf{a}=(112,104,100)\)
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\(\textbf{a}=(118,91,107)\)
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\(\textbf{a}=(101,117,98)\)
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\(\textbf{a}=(119,97,100)\)
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\(\textbf{a}=(100,111,105)\)
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\(\textbf{a}=(105,92,119)\)
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\(\textbf{a}=(106,98,112)\)
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\(\textbf{a}=(108,110,98)\)
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\(\textbf{a}=(107,104,105)\)
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\(\textbf{a}=(113,91,112)\)
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\(\textbf{a}=(95,111,110)\)
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\(\textbf{a}=(115,103,98)\)
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\(\textbf{a}=(116,109,91)\)
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\(\textbf{a}=(114,97,105)\)
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\(\textbf{a}=(101,98,117)\)
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\(\textbf{a}=(102,104,110)\)
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\(\textbf{a}=(104,116,96)\)
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\(\textbf{a}=(103,110,103)\)
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\(\textbf{a}=(108,91,117)\)
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- Error: 0
\(\textbf{a}=(90,111,115)\)
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\(\textbf{a}=(109,97,110)\)
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\(\textbf{a}=(91,117,108)\)
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\(\textbf{a}=(111,109,96)\)
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\(\textbf{a}=(112,115,89)\)
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\(\textbf{a}=(110,103,103)\)
- Multiplicity: 12174
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\(\textbf{a}=(97,104,115)\)
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- Error: 0
\(\textbf{a}=(116,90,110)\)
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\(\textbf{a}=(107,102,107)\)
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\(\textbf{a}=(114,95,107)\)
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\(\textbf{a}=(101,96,119)\)
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\(\textbf{a}=(102,102,112)\)
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\(\textbf{a}=(103,108,105)\)
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\(\textbf{a}=(109,95,112)\)
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\(\textbf{a}=(116,88,112)\)
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\(\textbf{a}=(98,108,110)\)
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\(\textbf{a}=(105,101,110)\)
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\(\textbf{a}=(111,88,117)\)
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\(\textbf{a}=(94,114,108)\)
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\(\textbf{a}=(114,106,96)\)
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\(\textbf{a}=(115,112,89)\)
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\(\textbf{a}=(113,100,103)\)
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\(\textbf{a}=(100,101,115)\)
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\(\textbf{a}=(101,107,108)\)
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\(\textbf{a}=(103,119,94)\)
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\(\textbf{a}=(102,113,101)\)
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\(\textbf{a}=(107,94,115)\)
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\(\textbf{a}=(108,100,108)\)
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\(\textbf{a}=(110,112,94)\)
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\(\textbf{a}=(109,106,101)\)
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\(\textbf{a}=(114,87,115)\)
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- Error: 0
\(\textbf{a}=(96,107,113)\)
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- Error: 0
\(\textbf{a}=(115,93,108)\)
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\(\textbf{a}=(118,111,87)\)
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- Error: 0
\(\textbf{a}=(117,105,94)\)
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- Error: 0
\(\textbf{a}=(98,119,99)\)
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- Error: 0
\(\textbf{a}=(116,99,101)\)
- Multiplicity: 953
- Dimension: 1
- Error: 0
\(\textbf{a}=(97,113,106)\)
- Multiplicity: 3165
- Dimension: 1
- Error: 0
Below is a plot displaying the Schur decomposition. In the \(\lambda=(\lambda_0,\lambda_1)\) spot we place \(\beta_{38,\lambda}(2,4;8)\), the multiplicity of \(\textbf{S}_{\lambda}\) occuring in the decomposition of \(K_{38,1}(2,4;8)\). 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 \(\beta_{38,\textbf{a}}(2,4;8)\). 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!