12a
0941
(K12a
0941
)
A knot diagram
1
Linearized knot diagam
4 6 9 1 10 3 11 12 2 7 8 5
Solving Sequence
7,11
8 12
3,9
4 6 2 1 10 5
c
7
c
11
c
8
c
3
c
6
c
2
c
1
c
10
c
5
c
4
, c
9
, c
12
Ideals for irreducible components
2
of X
par
I
u
1
= h−1.42999 × 10
69
u
73
+ 6.42092 × 10
69
u
72
+ ··· + 1.65516 × 10
69
b + 1.02869 × 10
70
,
− 5.07268 × 10
70
u
73
+ 2.49297 × 10
71
u
72
+ ··· + 1.48964 × 10
70
a + 6.53143 × 10
71
, u
74
− 6u
73
+ ··· − 5u + 9i
I
u
2
= h5b − 3a − 1, 3a
2
− 3a + 7, u
2
+ u − 1i
I
u
3
= hb + 1, a
2
+ 2a + 3, u − 1i
I
u
4
= hb − 1, a − 1, u − 1i
* 4 irreducible components of dim
C
= 0, with total 81 representations.
1
The image of knot diagram is generated by the software “Draw programme” developed by An-
drew Bartholomew(http://www.layer8.co.uk/maths/draw/index.htm#Running-draw), where we modi-
fied some parts for our purpose(https://github.com/CATsTAILs/LinksPainter).
2
All coefficients of polynomials are rational numbers. But the coefficients are sometimes approximated
in decimal forms when there is not enough margin.
1
I.
I
u
1
= h−1.43×10
69
u
73
+6.42×10
69
u
72
+· · ·+1.66×10
69
b+1.03×10
70
, −5.07×
10
70
u
73
+2.49×10
71
u
72
+· · ·+1.49×10
70
a+6.53×10
71
, u
74
−6u
73
+· · ·−5u+9i
(i) Arc colorings
a
7
=
1
0
a
11
=
0
u
a
8
=
1
u
2
a
12
=
−u
−u
3
+ u
a
3
=
3.40530u
73
− 16.7354u
72
+ ··· − 59.8211u − 43.8456
0.863958u
73
− 3.87934u
72
+ ··· − 2.16199u − 6.21506
a
9
=
−u
2
+ 1
−u
4
+ 2u
2
a
4
=
0.875009u
73
− 4.53530u
72
+ ··· − 39.7678u − 20.7618
1.73096u
73
− 7.25329u
72
+ ··· + 3.74996u − 8.00046
a
6
=
4.28594u
73
− 19.7999u
72
+ ··· − 55.8776u − 44.5013
6.03936u
73
− 26.3358u
72
+ ··· − 2.69922u − 34.6744
a
2
=
11.7060u
73
− 52.9235u
72
+ ··· − 13.7202u − 74.9192
8.41966u
73
− 37.8131u
72
+ ··· − 2.40204u − 50.4595
a
1
=
5.78714u
73
− 29.6988u
72
+ ··· − 74.5556u − 72.6750
0.856731u
73
− 2.06038u
72
+ ··· + 50.8868u + 18.9089
a
10
=
u
u
a
5
=
10.6776u
73
− 48.4916u
72
+ ··· − 51.7357u − 80.3621
12.4311u
73
− 55.0275u
72
+ ··· + 1.44267u − 70.5352
(ii) Obstruction class = −1
(iii) Cusp Shapes = 5.31177u
73
− 18.4801u
72
+ ··· + 92.2939u + 19.8328
2
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
, c
4
, c
12
u
74
− 3u
73
+ ··· − 12u + 2
c
2
, c
6
u
74
− 4u
73
+ ··· − 5u − 3
c
3
9(9u
74
+ 30u
73
+ ··· − 18775u + 11591)
c
5
9(9u
74
− 39u
73
+ ··· + 17840u + 853)
c
7
, c
8
, c
10
c
11
u
74
+ 6u
73
+ ··· + 5u + 9
c
9
u
74
+ 2u
73
+ ··· + 576u − 432
3
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
, c
4
, c
12
y
74
+ 69y
73
+ ··· − 48y + 4
c
2
, c
6
y
74
− 38y
73
+ ··· − 775y + 9
c
3
81(81y
74
− 2970y
73
+ ··· − 1.79556 × 10
9
y + 1.34351 × 10
8
)
c
5
81(81y
74
− 729y
73
+ ··· − 2.92408 × 10
8
y + 727609)
c
7
, c
8
, c
10
c
11
y
74
− 86y
73
+ ··· − 655y + 81
c
9
y
74
− 28y
73
+ ··· − 2104704y + 186624
4
(vi) Complex Volumes and Cusp Shapes
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.780489 + 0.653369I
a = 0.48251 − 1.51030I
b = −1.252830 − 0.542624I
7.3329 + 12.3570I 0
u = −0.780489 − 0.653369I
a = 0.48251 + 1.51030I
b = −1.252830 + 0.542624I
7.3329 − 12.3570I 0
u = 0.926260 + 0.427283I
a = 0.703366 + 0.640455I
b = −0.349481 + 0.290897I
2.66093 − 0.33343I 0
u = 0.926260 − 0.427283I
a = 0.703366 − 0.640455I
b = −0.349481 − 0.290897I
2.66093 + 0.33343I 0
u = −0.766830 + 0.541355I
a = −0.35452 + 1.57607I
b = 1.236780 + 0.551197I
1.12893 + 8.60971I 0
u = −0.766830 − 0.541355I
a = −0.35452 − 1.57607I
b = 1.236780 − 0.551197I
1.12893 − 8.60971I 0
u = 0.722917 + 0.572819I
a = 0.197853 + 0.324737I
b = −0.555314 − 0.341105I
2.44985 − 0.53730I 0
u = 0.722917 − 0.572819I
a = 0.197853 − 0.324737I
b = −0.555314 + 0.341105I
2.44985 + 0.53730I 0
u = −0.745115 + 0.507872I
a = −0.505661 + 0.814141I
b = −0.133191 + 0.959429I
3.89877 + 6.97858I 0
u = −0.745115 − 0.507872I
a = −0.505661 − 0.814141I
b = −0.133191 − 0.959429I
3.89877 − 6.97858I 0
5
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 1.058370 + 0.376551I
a = 0.390460 − 0.275743I
b = 0.938072 + 0.240382I
−0.571733 + 0.687366I 0
u = 1.058370 − 0.376551I
a = 0.390460 + 0.275743I
b = 0.938072 − 0.240382I
−0.571733 − 0.687366I 0
u = −0.209015 + 0.842113I
a = 0.613156 − 0.007223I
b = −1.188410 + 0.452211I
9.07024 − 7.42311I 0
u = −0.209015 − 0.842113I
a = 0.613156 + 0.007223I
b = −1.188410 − 0.452211I
9.07024 + 7.42311I 0
u = 0.456967 + 0.724258I
a = 1.005020 + 0.543237I
b = −0.876049 + 0.413421I
3.31198 − 4.04047I 0
u = 0.456967 − 0.724258I
a = 1.005020 − 0.543237I
b = −0.876049 − 0.413421I
3.31198 + 4.04047I 0
u = 0.610837 + 0.528728I
a = −0.906740 − 0.910567I
b = 0.766366 − 0.275897I
−0.93403 − 1.81717I −10.28717 + 6.80364I
u = 0.610837 − 0.528728I
a = −0.906740 + 0.910567I
b = 0.766366 + 0.275897I
−0.93403 + 1.81717I −10.28717 − 6.80364I
u = −0.654850 + 0.418140I
a = 0.18276 − 1.79134I
b = −1.202110 − 0.564951I
1.73943 + 3.84518I −2.69909 − 5.52948I
u = −0.654850 − 0.418140I
a = 0.18276 + 1.79134I
b = −1.202110 + 0.564951I
1.73943 − 3.84518I −2.69909 + 5.52948I
6
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.689051 + 0.317719I
a = 0.557656 − 1.039220I
b = 0.192843 − 0.984641I
−2.13148 + 3.14846I −7.44124 − 8.73816I
u = −0.689051 − 0.317719I
a = 0.557656 + 1.039220I
b = 0.192843 + 0.984641I
−2.13148 − 3.14846I −7.44124 + 8.73816I
u = 0.743515
a = −0.472726
b = 0.111724
−1.29107 −8.03060
u = −0.129068 + 0.704485I
a = −0.719921 + 0.160016I
b = 1.159780 − 0.397161I
3.03854 − 4.45334I −0.92150 + 5.94186I
u = −0.129068 − 0.704485I
a = −0.719921 − 0.160016I
b = 1.159780 + 0.397161I
3.03854 + 4.45334I −0.92150 − 5.94186I
u = −0.506904 + 0.477161I
a = −0.0436695 + 0.0957579I
b = 1.324910 − 0.354848I
8.65870 + 2.36010I 2.52056 − 4.62942I
u = −0.506904 − 0.477161I
a = −0.0436695 − 0.0957579I
b = 1.324910 + 0.354848I
8.65870 − 2.36010I 2.52056 + 4.62942I
u = 1.257500 + 0.465420I
a = −0.340473 + 0.018485I
b = −1.047160 − 0.375595I
4.58375 + 2.82748I 0
u = 1.257500 − 0.465420I
a = −0.340473 − 0.018485I
b = −1.047160 + 0.375595I
4.58375 − 2.82748I 0
u = −0.113465 + 0.635641I
a = 0.809632 − 0.222688I
b = −0.032593 − 0.706254I
5.75300 − 3.13005I −0.47310 + 1.96058I
7
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.113465 − 0.635641I
a = 0.809632 + 0.222688I
b = −0.032593 + 0.706254I
5.75300 + 3.13005I −0.47310 − 1.96058I
u = 0.623383 + 0.158653I
a = −0.32416 + 3.34499I
b = −0.921135 + 0.058648I
0.485464 − 0.382772I 9.7234 − 10.9570I
u = 0.623383 − 0.158653I
a = −0.32416 − 3.34499I
b = −0.921135 − 0.058648I
0.485464 + 0.382772I 9.7234 + 10.9570I
u = −0.416679 + 0.480285I
a = −0.52731 + 2.30548I
b = 1.149740 + 0.482784I
8.91952 + 1.00599I 3.16723 − 4.49529I
u = −0.416679 − 0.480285I
a = −0.52731 − 2.30548I
b = 1.149740 − 0.482784I
8.91952 − 1.00599I 3.16723 + 4.49529I
u = −0.519626 + 0.103037I
a = −0.91143 + 1.58062I
b = −0.521721 + 0.994680I
−0.77301 − 1.82140I 7.86976 − 8.66716I
u = −0.519626 − 0.103037I
a = −0.91143 − 1.58062I
b = −0.521721 − 0.994680I
−0.77301 + 1.82140I 7.86976 + 8.66716I
u = 0.505606 + 0.052276I
a = −6.60990 + 5.71947I
b = 1.027770 + 0.072612I
5.81053 − 0.10803I −4.98191 − 7.31698I
u = 0.505606 − 0.052276I
a = −6.60990 − 5.71947I
b = 1.027770 − 0.072612I
5.81053 + 0.10803I −4.98191 + 7.31698I
u = 1.49577
a = −0.878655
b = −1.51662
−2.46559 0
8
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 1.49843 + 0.08478I
a = 0.84047 − 1.98778I
b = 0.974646 − 0.722897I
2.64300 − 2.84023I 0
u = 1.49843 − 0.08478I
a = 0.84047 + 1.98778I
b = 0.974646 + 0.722897I
2.64300 + 2.84023I 0
u = −0.222562 + 0.436276I
a = 0.363985 − 0.713608I
b = −1.218890 + 0.287656I
2.97702 − 0.79262I 0.91124 − 2.75524I
u = −0.222562 − 0.436276I
a = 0.363985 + 0.713608I
b = −1.218890 − 0.287656I
2.97702 + 0.79262I 0.91124 + 2.75524I
u = 1.52960 + 0.11352I
a = 0.789714 + 0.238208I
b = 1.48319 + 0.25429I
1.87547 − 4.40034I 0
u = 1.52960 − 0.11352I
a = 0.789714 − 0.238208I
b = 1.48319 − 0.25429I
1.87547 + 4.40034I 0
u = −1.54223 + 0.22663I
a = 0.121615 − 1.194980I
b = −1.068200 − 0.517925I
−3.32651 + 7.47374I 0
u = −1.54223 − 0.22663I
a = 0.121615 + 1.194980I
b = −1.068200 + 0.517925I
−3.32651 − 7.47374I 0
u = −1.56341 + 0.01756I
a = −0.80268 − 1.74739I
b = 1.121450 − 0.237964I
−1.346100 + 0.385297I 0
u = −1.56341 − 0.01756I
a = −0.80268 + 1.74739I
b = 1.121450 + 0.237964I
−1.346100 − 0.385297I 0
9
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 1.57344 + 0.03838I
a = −0.73507 − 1.79325I
b = −0.632143 − 1.209970I
−8.05402 + 1.24749I 0
u = 1.57344 − 0.03838I
a = −0.73507 + 1.79325I
b = −0.632143 + 1.209970I
−8.05402 − 1.24749I 0
u = 1.59590 + 0.11628I
a = −0.62969 + 1.75927I
b = −1.22206 + 0.75829I
−5.93811 − 5.80018I 0
u = 1.59590 − 0.11628I
a = −0.62969 − 1.75927I
b = −1.22206 − 0.75829I
−5.93811 + 5.80018I 0
u = −1.60516 + 0.04809I
a = −0.24131 − 1.69697I
b = −0.947104 − 0.308897I
−7.27045 + 1.14976I 0
u = −1.60516 − 0.04809I
a = −0.24131 + 1.69697I
b = −0.947104 + 0.308897I
−7.27045 − 1.14976I 0
u = −1.59879 + 0.15088I
a = −0.011727 + 1.260060I
b = 0.996972 + 0.473584I
−8.49571 + 4.32035I 0
u = −1.59879 − 0.15088I
a = −0.011727 − 1.260060I
b = 0.996972 − 0.473584I
−8.49571 − 4.32035I 0
u = 1.60460 + 0.09213I
a = 0.56982 + 1.62025I
b = 0.352351 + 1.192960I
−9.99806 − 4.68716I 0
u = 1.60460 − 0.09213I
a = 0.56982 − 1.62025I
b = 0.352351 − 1.192960I
−9.99806 + 4.68716I 0
10
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −1.61043 + 0.13230I
a = −0.166508 + 0.655866I
b = −0.302997 + 0.654160I
−5.48438 + 2.96748I 0
u = −1.61043 − 0.13230I
a = −0.166508 − 0.655866I
b = −0.302997 − 0.654160I
−5.48438 − 2.96748I 0
u = 1.61900 + 0.14939I
a = −0.54408 − 1.44965I
b = −0.230645 − 1.110670I
−4.13109 − 9.45778I 0
u = 1.61900 − 0.14939I
a = −0.54408 + 1.44965I
b = −0.230645 + 1.110670I
−4.13109 + 9.45778I 0
u = 1.62753 + 0.15988I
a = 0.45575 − 1.70456I
b = 1.27669 − 0.67771I
−7.00005 − 11.26650I 0
u = 1.62753 − 0.15988I
a = 0.45575 + 1.70456I
b = 1.27669 + 0.67771I
−7.00005 + 11.26650I 0
u = 1.63663 + 0.20074I
a = −0.32200 + 1.71785I
b = −1.28702 + 0.62542I
−0.8135 − 15.6125I 0
u = 1.63663 − 0.20074I
a = −0.32200 − 1.71785I
b = −1.28702 − 0.62542I
−0.8135 + 15.6125I 0
u = −1.65905 + 0.04861I
a = 0.313274 − 0.637145I
b = 0.433660 − 0.467149I
−10.06930 + 0.35205I 0
u = −1.65905 − 0.04861I
a = 0.313274 + 0.637145I
b = 0.433660 + 0.467149I
−10.06930 − 0.35205I 0
11
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.077697 + 0.312068I
a = −1.157550 − 0.437372I
b = −0.018367 + 0.438500I
−0.170863 − 0.995364I −3.42059 + 6.18920I
u = 0.077697 − 0.312068I
a = −1.157550 + 0.437372I
b = −0.018367 − 0.438500I
−0.170863 + 0.995364I −3.42059 − 6.18920I
u = −1.71160 + 0.03432I
a = −0.311387 − 0.960043I
b = −0.725354 − 0.496651I
−6.99846 + 2.04216I 0
u = −1.71160 − 0.03432I
a = −0.311387 + 0.960043I
b = −0.725354 + 0.496651I
−6.99846 − 2.04216I 0
12
II. I
u
2
= h5b − 3a − 1, 3a
2
− 3a + 7, u
2
+ u − 1i
(i) Arc colorings
a
7
=
1
0
a
11
=
0
u
a
8
=
1
−u + 1
a
12
=
−u
−u + 1
a
3
=
a
3
5
a +
1
5
a
9
=
u
u
a
4
=
2
5
au +
3
5
a −
1
5
u +
1
5
2
5
au +
1
5
a −
1
5
u +
2
5
a
6
=
4
5
a −
2
5
3
5
a −
4
5
a
2
=
3
5
a +
6
5
3
5
a +
6
5
a
1
=
−
1
5
au +
3
5
a −
2
5
u +
1
5
−
1
5
au +
4
5
a −
2
5
u +
3
5
a
10
=
u
u
a
5
=
1
5
au +
3
5
a +
2
5
u −
4
5
1
5
au +
2
5
a +
2
5
u −
6
5
(ii) Obstruction class = 1
(iii) Cusp Shapes = −2au −
29
5
a −
1
3
u −
124
15
13
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
, c
6
, c
12
(u
2
− u + 1)
2
c
2
, c
4
(u
2
+ u + 1)
2
c
3
9(9u
4
+ 9u
2
+ 1)
c
5
9(9u
4
+ 9u
3
− 3u + 1)
c
7
, c
8
(u
2
+ u − 1)
2
c
9
u
4
c
10
, c
11
(u
2
− u − 1)
2
14
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
, c
2
, c
4
c
6
, c
12
(y
2
+ y + 1)
2
c
3
81(9y
2
+ 9y + 1)
2
c
5
81(81y
4
− 81y
3
+ 72y
2
− 9y + 1)
c
7
, c
8
, c
10
c
11
(y
2
− 3y + 1)
2
c
9
y
4
15
(vi) Complex Volumes and Cusp Shapes
Solutions to I
u
2
√
−1(vol +
√
−1CS) Cusp shape
u = 0.618034
a = 0.50000 + 1.44338I
b = 0.500000 + 0.866025I
−0.98696 + 2.02988I −11.9907 − 10.1557I
u = 0.618034
a = 0.50000 − 1.44338I
b = 0.500000 − 0.866025I
−0.98696 − 2.02988I −11.9907 + 10.1557I
u = −1.61803
a = 0.50000 + 1.44338I
b = 0.500000 + 0.866025I
−8.88264 + 2.02988I −9.00929 − 3.70072I
u = −1.61803
a = 0.50000 − 1.44338I
b = 0.500000 − 0.866025I
−8.88264 − 2.02988I −9.00929 + 3.70072I
16
III. I
u
3
= hb + 1, a
2
+ 2a + 3, u − 1i
(i) Arc colorings
a
7
=
1
0
a
11
=
0
1
a
8
=
1
1
a
12
=
−1
0
a
3
=
a
−1
a
9
=
0
1
a
4
=
a
−a − 1
a
6
=
−a + 1
1
a
2
=
1
0
a
1
=
−a − 2
2
a
10
=
1
1
a
5
=
1
a + 1
(ii) Obstruction class = 1
(iii) Cusp Shapes = 0
17
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
, c
4
, c
12
u
2
+ 2
c
2
, c
7
, c
8
(u − 1)
2
c
3
u
2
+ 2u + 3
c
5
u
2
− 2u + 3
c
6
, c
9
, c
10
c
11
(u + 1)
2
18
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
, c
4
, c
12
(y + 2)
2
c
2
, c
6
, c
7
c
8
, c
9
, c
10
c
11
(y −1)
2
c
3
, c
5
y
2
+ 2y + 9
19
(vi) Complex Volumes and Cusp Shapes
Solutions to I
u
3
√
−1(vol +
√
−1CS) Cusp shape
u = 1.00000
a = −1.00000 + 1.41421I
b = −1.00000
4.93480 0
u = 1.00000
a = −1.00000 − 1.41421I
b = −1.00000
4.93480 0
20
IV. I
u
4
= hb − 1, a − 1, u − 1i
(i) Arc colorings
a
7
=
1
0
a
11
=
0
1
a
8
=
1
1
a
12
=
−1
0
a
3
=
1
1
a
9
=
0
1
a
4
=
1
0
a
6
=
2
1
a
2
=
−1
0
a
1
=
−1
0
a
10
=
1
1
a
5
=
1
0
(ii) Obstruction class = 1
(iii) Cusp Shapes = 0
21
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
, c
4
, c
12
u
c
2
, c
10
, c
11
u + 1
c
3
, c
5
, c
6
c
7
, c
8
, c
9
u − 1
22
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
, c
4
, c
12
y
c
2
, c
3
, c
5
c
6
, c
7
, c
8
c
9
, c
10
, c
11
y −1
23
(vi) Complex Volumes and Cusp Shapes
Solutions to I
u
4
√
−1(vol +
√
−1CS) Cusp shape
u = 1.00000
a = 1.00000
b = 1.00000
0 0
24
V. u-Polynomials
Crossings u-Polynomials at each crossing
c
1
, c
12
u(u
2
+ 2)(u
2
− u + 1)
2
(u
74
− 3u
73
+ ··· − 12u + 2)
c
2
((u − 1)
2
)(u + 1)(u
2
+ u + 1)
2
(u
74
− 4u
73
+ ··· − 5u − 3)
c
3
81(u − 1)(u
2
+ 2u + 3)(9u
4
+ 9u
2
+ 1)
· (9u
74
+ 30u
73
+ ··· − 18775u + 11591)
c
4
u(u
2
+ 2)(u
2
+ u + 1)
2
(u
74
− 3u
73
+ ··· − 12u + 2)
c
5
81(u − 1)(u
2
− 2u + 3)(9u
4
+ 9u
3
− 3u + 1)
· (9u
74
− 39u
73
+ ··· + 17840u + 853)
c
6
(u − 1)(u + 1)
2
(u
2
− u + 1)
2
(u
74
− 4u
73
+ ··· − 5u − 3)
c
7
, c
8
((u − 1)
3
)(u
2
+ u − 1)
2
(u
74
+ 6u
73
+ ··· + 5u + 9)
c
9
u
4
(u − 1)(u + 1)
2
(u
74
+ 2u
73
+ ··· + 576u − 432)
c
10
, c
11
((u + 1)
3
)(u
2
− u − 1)
2
(u
74
+ 6u
73
+ ··· + 5u + 9)
25
VI. Riley Polynomials
Crossings Riley Polynomials at each crossing
c
1
, c
4
, c
12
y(y + 2)
2
(y
2
+ y + 1)
2
(y
74
+ 69y
73
+ ··· − 48y + 4)
c
2
, c
6
((y −1)
3
)(y
2
+ y + 1)
2
(y
74
− 38y
73
+ ··· − 775y + 9)
c
3
6561(y −1)(y
2
+ 2y + 9)(9y
2
+ 9y + 1)
2
· (81y
74
− 2970y
73
+ ··· − 1795556943y + 134351281)
c
5
6561(y −1)(y
2
+ 2y + 9)(81y
4
− 81y
3
+ 72y
2
− 9y + 1)
· (81y
74
− 729y
73
+ ··· − 292407758y + 727609)
c
7
, c
8
, c
10
c
11
((y −1)
3
)(y
2
− 3y + 1)
2
(y
74
− 86y
73
+ ··· − 655y + 81)
c
9
y
4
(y −1)
3
(y
74
− 28y
73
+ ··· − 2104704y + 186624)
26
