10
117
(K10a
99
)
A knot diagram
1
Linearized knot diagam
8 5 10 9 1 3 4 2 7 6
Solving Sequence
3,10 4,6
7 8 1 5 2 9
c
3
c
6
c
7
c
10
c
5
c
2
c
9
c
1
, c
4
, c
8
Ideals for irreducible components
2
of X
par
I
u
1
= h−3.20848 × 10
161
u
59
+ 1.04355 × 10
162
u
58
+ ··· + 3.99664 × 10
162
b − 4.01482 × 10
162
,
5.43983 × 10
162
u
59
− 1.65350 × 10
163
u
58
+ ··· + 3.75684 × 10
163
a + 6.18508 × 10
163
,
u
60
− 3u
59
+ ··· − 100u − 47i
I
u
2
= h2u
8
+ u
7
− 2u
6
− 9u
5
− u
4
+ u
3
− 10u
2
+ 9b + 18u − 5,
− 8u
8
− 3u
7
− 9u
6
+ 28u
5
− 21u
4
+ 40u
3
− 29u
2
+ 3a + u − 11,
u
9
+ u
7
− 4u
6
+ 4u
5
− 6u
4
+ 6u
3
− 2u
2
+ 2u − 1i
* 2 irreducible components of dim
C
= 0, with total 69 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−3.21 × 10
161
u
59
+ 1.04 × 10
162
u
58
+ · · · + 4.00 × 10
162
b − 4.01 ×
10
162
, 5.44 × 10
162
u
59
− 1.65 × 10
163
u
58
+ · · · + 3.76 × 10
163
a + 6.19 ×
10
163
, u
60
− 3u
59
+ · · · − 100u − 47i
(i) Arc colorings
a
3
=
1
0
a
10
=
0
u
a
4
=
1
−u
2
a
6
=
−0.144798u
59
+ 0.440130u
58
+ ··· + 27.2425u − 1.64635
0.0802795u
59
− 0.261107u
58
+ ··· − 9.37588u + 1.00455
a
7
=
−0.0645187u
59
+ 0.179024u
58
+ ··· + 17.8666u − 0.641805
0.0802795u
59
− 0.261107u
58
+ ··· − 9.37588u + 1.00455
a
8
=
−0.149789u
59
+ 0.442542u
58
+ ··· + 31.7281u − 0.963328
0.0559636u
59
− 0.178921u
58
+ ··· − 6.13906u + 0.642242
a
1
=
0.0151173u
59
− 0.0879877u
58
+ ··· + 42.0887u + 12.0597
−0.0276044u
59
+ 0.0511785u
58
+ ··· + 7.28332u + 2.39479
a
5
=
0.200110u
59
− 0.575603u
58
+ ··· − 63.4707u + 3.83922
−0.0114669u
59
+ 0.0348903u
58
+ ··· + 2.13595u − 0.466474
a
2
=
−0.118992u
59
+ 0.283347u
58
+ ··· + 73.3930u + 13.4060
0.0307095u
59
− 0.111236u
58
+ ··· − 2.62950u + 1.31233
a
9
=
−0.0144334u
59
− 0.0276837u
58
+ ··· + 46.6833u + 14.8115
−0.00194635u
59
+ 0.00912555u
58
+ ··· − 0.688771u + 0.357009
(ii) Obstruction class = −1
(iii) Cusp Shapes = −0.0308620u
59
+ 0.236254u
58
+ ··· − 40.3438u + 23.2477
2
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
, c
8
u
60
− 16u
58
+ ··· − 24u + 19
c
2
u
60
− u
59
+ ··· − 252u + 29
c
3
u
60
− 3u
59
+ ··· − 100u − 47
c
4
u
60
+ u
59
+ ··· − 295u − 37
c
5
, c
10
u
60
+ u
59
+ ··· − 328u − 49
c
6
u
60
+ 5u
58
+ ··· + 9u + 1
c
7
u
60
+ 2u
59
+ ··· + 74u − 19
c
9
u
60
− 3u
59
+ ··· + 16u − 1
3
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
, c
8
y
60
− 32y
59
+ ··· − 1602y + 361
c
2
y
60
− 5y
59
+ ··· − 61300y + 841
c
3
y
60
+ 13y
59
+ ··· + 47810y + 2209
c
4
y
60
+ 9y
59
+ ··· − 29527y + 1369
c
5
, c
10
y
60
+ 37y
59
+ ··· + 42258y + 2401
c
6
y
60
+ 10y
59
+ ··· − 45y + 1
c
7
y
60
+ 42y
58
+ ··· − 7604y + 361
c
9
y
60
+ y
59
+ ··· − 10y + 1
4
(vi) Complex Volumes and Cusp Shapes
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.112870 + 0.986911I
a = −1.159810 + 0.114908I
b = 0.540790 + 0.509640I
−3.10319 − 2.00739I 0.07017 + 3.73576I
u = −0.112870 − 0.986911I
a = −1.159810 − 0.114908I
b = 0.540790 − 0.509640I
−3.10319 + 2.00739I 0.07017 − 3.73576I
u = 0.758675 + 0.611167I
a = 0.595748 − 0.212189I
b = −0.847394 − 0.210567I
1.45806 + 0.40357I 7.54100 − 1.19625I
u = 0.758675 − 0.611167I
a = 0.595748 + 0.212189I
b = −0.847394 + 0.210567I
1.45806 − 0.40357I 7.54100 + 1.19625I
u = 0.791211 + 0.664753I
a = 0.043324 + 0.264154I
b = 0.005931 − 1.204400I
1.99327 + 4.92703I 6.26354 − 5.97246I
u = 0.791211 − 0.664753I
a = 0.043324 − 0.264154I
b = 0.005931 + 1.204400I
1.99327 − 4.92703I 6.26354 + 5.97246I
u = −0.373335 + 0.846791I
a = −1.34189 + 0.46586I
b = 1.36952 − 0.80230I
−3.50470 − 2.65606I −0.26583 + 6.15253I
u = −0.373335 − 0.846791I
a = −1.34189 − 0.46586I
b = 1.36952 + 0.80230I
−3.50470 + 2.65606I −0.26583 − 6.15253I
u = −0.419068 + 0.994844I
a = −1.154120 + 0.418871I
b = 0.479030 − 0.178046I
−3.24917 − 2.13718I −0.66405 + 3.46334I
u = −0.419068 − 0.994844I
a = −1.154120 − 0.418871I
b = 0.479030 + 0.178046I
−3.24917 + 2.13718I −0.66405 − 3.46334I
5
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.993764 + 0.432758I
a = −0.745249 − 0.914388I
b = 0.92399 + 1.46999I
1.75235 + 6.26871I 10.64174 − 5.67281I
u = 0.993764 − 0.432758I
a = −0.745249 + 0.914388I
b = 0.92399 − 1.46999I
1.75235 − 6.26871I 10.64174 + 5.67281I
u = 0.906827
a = 0.722755
b = −0.514151
1.17963 9.59750
u = 0.286214 + 0.854751I
a = 1.69970 − 0.17441I
b = −0.441193 − 1.061620I
−1.94749 + 7.99248I 0.63462 − 7.50100I
u = 0.286214 − 0.854751I
a = 1.69970 + 0.17441I
b = −0.441193 + 1.061620I
−1.94749 − 7.99248I 0.63462 + 7.50100I
u = 0.693182 + 0.924086I
a = −0.459390 + 0.604795I
b = 0.843186 + 0.654005I
0.60848 + 4.96181I 4.00000 − 6.29782I
u = 0.693182 − 0.924086I
a = −0.459390 − 0.604795I
b = 0.843186 − 0.654005I
0.60848 − 4.96181I 4.00000 + 6.29782I
u = −0.538025 + 0.635820I
a = 0.059477 + 0.601315I
b = −0.031984 + 0.666688I
−1.41050 − 1.53960I −1.08247 + 1.71398I
u = −0.538025 − 0.635820I
a = 0.059477 − 0.601315I
b = −0.031984 − 0.666688I
−1.41050 + 1.53960I −1.08247 − 1.71398I
u = −0.208530 + 0.777299I
a = 1.54929 + 0.19094I
b = −0.173386 + 1.263770I
−4.80506 − 1.60983I −3.59396 + 7.39228I
6
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.208530 − 0.777299I
a = 1.54929 − 0.19094I
b = −0.173386 − 1.263770I
−4.80506 + 1.60983I −3.59396 − 7.39228I
u = 0.824128 + 0.877490I
a = 0.878482 + 0.225172I
b = −0.96089 − 1.31598I
3.14073 + 5.21448I 0
u = 0.824128 − 0.877490I
a = 0.878482 − 0.225172I
b = −0.96089 + 1.31598I
3.14073 − 5.21448I 0
u = −0.521047 + 0.599991I
a = −0.246524 − 1.324130I
b = 0.819658 − 0.613048I
4.56427 + 0.06184I 9.79376 + 2.89093I
u = −0.521047 − 0.599991I
a = −0.246524 + 1.324130I
b = 0.819658 + 0.613048I
4.56427 − 0.06184I 9.79376 − 2.89093I
u = −0.911068 + 0.857587I
a = −0.800663 − 0.622002I
b = 0.887791 − 0.659627I
4.45627 − 9.81230I 0
u = −0.911068 − 0.857587I
a = −0.800663 + 0.622002I
b = 0.887791 + 0.659627I
4.45627 + 9.81230I 0
u = 0.520353 + 0.534999I
a = 1.60615 − 0.69113I
b = −0.244986 − 0.494041I
1.62697 − 0.89360I 2.00328 − 3.90798I
u = 0.520353 − 0.534999I
a = 1.60615 + 0.69113I
b = −0.244986 + 0.494041I
1.62697 + 0.89360I 2.00328 + 3.90798I
u = −1.242100 + 0.227160I
a = −0.033020 − 0.829489I
b = 0.352953 + 0.262356I
−0.86533 + 2.68701I 0
7
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −1.242100 − 0.227160I
a = −0.033020 + 0.829489I
b = 0.352953 − 0.262356I
−0.86533 − 2.68701I 0
u = −0.282250 + 0.670079I
a = 1.37086 − 0.50401I
b = −0.81149 + 1.93630I
−4.32803 − 0.39404I −0.42763 − 3.09033I
u = −0.282250 − 0.670079I
a = 1.37086 + 0.50401I
b = −0.81149 − 1.93630I
−4.32803 + 0.39404I −0.42763 + 3.09033I
u = 0.775420 + 1.016880I
a = 0.283940 + 0.475986I
b = 0.385422 − 0.306091I
2.81417 + 0.85474I 0
u = 0.775420 − 1.016880I
a = 0.283940 − 0.475986I
b = 0.385422 + 0.306091I
2.81417 − 0.85474I 0
u = −0.654495 + 0.222235I
a = 0.913613 + 0.492134I
b = −1.171170 + 0.662981I
5.22239 − 2.37989I 14.0342 + 3.0404I
u = −0.654495 − 0.222235I
a = 0.913613 − 0.492134I
b = −1.171170 − 0.662981I
5.22239 + 2.37989I 14.0342 − 3.0404I
u = 0.008423 + 0.554656I
a = 2.05543 + 0.36150I
b = −1.23945 − 1.72511I
−0.66314 − 6.63784I −0.93799 + 7.96550I
u = 0.008423 − 0.554656I
a = 2.05543 − 0.36150I
b = −1.23945 + 1.72511I
−0.66314 + 6.63784I −0.93799 − 7.96550I
u = −0.82689 + 1.22977I
a = 0.911137 − 0.237809I
b = −1.19326 + 1.23882I
−3.51043 − 9.84939I 0
8
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.82689 − 1.22977I
a = 0.911137 + 0.237809I
b = −1.19326 − 1.23882I
−3.51043 + 9.84939I 0
u = −0.81360 + 1.26582I
a = −0.915368 + 0.302763I
b = 0.929673 − 0.916332I
−4.28857 − 3.85212I 0
u = −0.81360 − 1.26582I
a = −0.915368 − 0.302763I
b = 0.929673 + 0.916332I
−4.28857 + 3.85212I 0
u = −0.469315
a = 5.77453
b = −0.184074
−0.389771 203.390
u = −0.07505 + 1.52982I
a = 0.651890 + 0.069835I
b = −1.327120 − 0.173804I
2.01747 − 2.78040I 0
u = −0.07505 − 1.52982I
a = 0.651890 − 0.069835I
b = −1.327120 + 0.173804I
2.01747 + 2.78040I 0
u = −0.93774 + 1.26399I
a = 0.536599 + 0.151412I
b = −0.870982 − 0.095094I
3.61034 + 3.01624I 0
u = −0.93774 − 1.26399I
a = 0.536599 − 0.151412I
b = −0.870982 + 0.095094I
3.61034 − 3.01624I 0
u = 0.047283 + 0.408643I
a = −4.41257 − 0.03304I
b = 0.656591 − 0.103431I
−0.647397 + 0.825379I 13.47557 + 3.84496I
u = 0.047283 − 0.408643I
a = −4.41257 + 0.03304I
b = 0.656591 + 0.103431I
−0.647397 − 0.825379I 13.47557 − 3.84496I
9
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.96616 + 1.29625I
a = 0.917595 + 0.250498I
b = −1.16052 − 1.17459I
−0.3709 + 16.1254I 0
u = 0.96616 − 1.29625I
a = 0.917595 − 0.250498I
b = −1.16052 + 1.17459I
−0.3709 − 16.1254I 0
u = 0.92727 + 1.34544I
a = −0.868668 − 0.126514I
b = 0.891724 + 0.853255I
−3.18307 + 7.41862I 0
u = 0.92727 − 1.34544I
a = −0.868668 + 0.126514I
b = 0.891724 − 0.853255I
−3.18307 − 7.41862I 0
u = −1.23044 + 1.25774I
a = −0.588762 + 0.477885I
b = 0.728116 − 1.050760I
−2.92948 − 5.60961I 0
u = −1.23044 − 1.25774I
a = −0.588762 − 0.477885I
b = 0.728116 + 1.050760I
−2.92948 + 5.60961I 0
u = 1.02141 + 1.47167I
a = −0.494856 − 0.297340I
b = 0.694021 + 0.906910I
−2.63315 + 3.07819I 0
u = 1.02141 − 1.47167I
a = −0.494856 + 0.297340I
b = 0.694021 − 0.906910I
−2.63315 − 3.07819I 0
u = 1.81425 + 0.48435I
a = −0.069087 + 0.592288I
b = 0.314536 − 0.264463I
2.02262 − 7.30145I 0
u = 1.81425 − 0.48435I
a = −0.069087 − 0.592288I
b = 0.314536 + 0.264463I
2.02262 + 7.30145I 0
10
II.
I
u
2
= h2u
8
+u
7
+· · ·+ 9b − 5, −8u
8
−3u
7
+· · ·+ 3a − 11, u
9
+u
7
+· · ·+ 2u − 1i
(i) Arc colorings
a
3
=
1
0
a
10
=
0
u
a
4
=
1
−u
2
a
6
=
8
3
u
8
+ u
7
+ ··· −
1
3
u +
11
3
−
2
9
u
8
−
1
9
u
7
+ ··· − 2u +
5
9
a
7
=
22
9
u
8
+
8
9
u
7
+ ··· −
7
3
u +
38
9
−
2
9
u
8
−
1
9
u
7
+ ··· − 2u +
5
9
a
8
=
17
9
u
8
+
4
9
u
7
+ ··· − u +
25
9
1
3
u
8
+
1
3
u
7
+ ··· −
7
3
u + 1
a
1
=
46
9
u
8
+
29
9
u
7
+ ··· +
5
3
u +
77
9
1
9
u
8
−
7
9
u
7
+ ··· −
1
3
u −
4
9
a
5
=
119
9
u
8
+
64
9
u
7
+ ··· − u +
229
9
1
3
u
8
+
1
3
u
7
+ ··· +
1
3
u
2
+
2
3
u
a
2
=
32
9
u
8
+
16
9
u
7
+ ··· − u +
64
9
2
9
u
8
+
1
9
u
7
+ ··· − u +
4
9
a
9
=
46
9
u
8
+
17
9
u
7
+ ··· −
8
3
u +
80
9
−
1
9
u
8
−
5
9
u
7
+ ··· − 2u +
7
9
(ii) Obstruction class = 1
(iii) Cusp Shapes
= −
454
9
u
8
−
245
9
u
7
−
599
9
u
6
+ 166u
5
−
1024
9
u
4
+
2203
9
u
3
−
1618
9
u
2
+ 13u −
845
9
11
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
u
9
+ u
8
− u
7
− u
6
− u
5
− u
4
+ 4u
3
+ 2u
2
− 2u − 1
c
2
u
9
+ 4u
8
+ 10u
7
+ 20u
6
+ 34u
5
+ 42u
4
+ 30u
3
+ 9u
2
− 1
c
3
u
9
+ u
7
− 4u
6
+ 4u
5
− 6u
4
+ 6u
3
− 2u
2
+ 2u − 1
c
4
u
9
− 2u
8
− u
7
− 3u
6
− 3u
5
− 5u
3
− 4u
2
− u − 1
c
5
u
9
− 2u
8
+ 3u
7
− 7u
6
+ u
5
− 10u
4
− 4u
3
− 6u
2
− 4u − 1
c
6
u
9
+ u
8
+ 4u
7
− u
6
+ u
5
− 8u
4
− 3u
2
+ 7u − 1
c
7
u
9
− u
8
+ 3u
7
+ u
6
+ u
5
+ 3u
4
+ 3u
3
+ 5u
2
+ 1
c
8
u
9
− u
8
− u
7
+ u
6
− u
5
+ u
4
+ 4u
3
− 2u
2
− 2u + 1
c
9
u
9
+ 4u
8
+ 5u
7
+ 3u
6
+ 2u
5
+ 2u
4
+ u
3
+ 1
c
10
u
9
+ 2u
8
+ 3u
7
+ 7u
6
+ u
5
+ 10u
4
− 4u
3
+ 6u
2
− 4u + 1
12
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
, c
8
y
9
− 3y
8
+ y
7
+ 11y
6
− 17y
5
+ y
4
+ 22y
3
− 22y
2
+ 8y −1
c
2
y
9
+ 4y
8
+ 8y
7
+ 4y
6
+ 4y
5
− 76y
4
+ 184y
3
+ 3y
2
+ 18y −1
c
3
y
9
+ 2y
8
+ 9y
7
+ 4y
6
− 16y
5
+ 20y
3
+ 8y
2
− 1
c
4
y
9
− 6y
8
− 17y
7
− 13y
6
+ y
5
+ 4y
4
+ 25y
3
− 6y
2
− 7y −1
c
5
, c
10
y
9
+ 2y
8
− 17y
7
− 91y
6
− 195y
5
− 220y
4
− 126y
3
− 24y
2
+ 4y −1
c
6
y
9
+ 7y
8
+ 20y
7
+ 23y
6
+ 5y
5
− 12y
4
− 36y
3
− 25y
2
+ 43y −1
c
7
y
9
+ 5y
8
+ 13y
7
+ 17y
6
+ 23y
5
− 11y
4
− 23y
3
− 31y
2
− 10y −1
c
9
y
9
− 6y
8
+ 5y
7
− 3y
6
+ 2y
5
− 8y
4
− 5y
3
− 4y
2
− 1
13
(vi) Complex Volumes and Cusp Shapes
Solutions to I
u
2
√
−1(vol +
√
−1CS) Cusp shape
u = 0.055585 + 1.071070I
a = 0.151372 + 0.325268I
b = −0.911604 − 0.103130I
3.57395 + 1.78451I 10.19091 − 0.99326I
u = 0.055585 − 1.071070I
a = 0.151372 − 0.325268I
b = −0.911604 + 0.103130I
3.57395 − 1.78451I 10.19091 + 0.99326I
u = 1.040640 + 0.285855I
a = −0.561905 − 0.895180I
b = 0.161935 + 1.373030I
0.72688 + 6.70635I 3.06894 − 7.87674I
u = 1.040640 − 0.285855I
a = −0.561905 + 0.895180I
b = 0.161935 − 1.373030I
0.72688 − 6.70635I 3.06894 + 7.87674I
u = −0.244831 + 0.626842I
a = −1.67953 + 0.25795I
b = 0.53282 − 1.62052I
−4.15988 − 1.15529I 3.41918 + 3.86401I
u = −0.244831 − 0.626842I
a = −1.67953 − 0.25795I
b = 0.53282 + 1.62052I
−4.15988 + 1.15529I 3.41918 − 3.86401I
u = 0.524555
a = 4.47522
b = −0.153592
−0.416370 −105.200
u = −1.11367 + 1.37911I
a = −0.647547 + 0.344854I
b = 0.793645 − 0.872272I
−3.22264 − 4.71392I 2.42181 + 4.00779I
u = −1.11367 − 1.37911I
a = −0.647547 − 0.344854I
b = 0.793645 + 0.872272I
−3.22264 + 4.71392I 2.42181 − 4.00779I
14
III. u-Polynomials
Crossings u-Polynomials at each crossing
c
1
(u
9
+ u
8
− u
7
− u
6
− u
5
− u
4
+ 4u
3
+ 2u
2
− 2u − 1)
· (u
60
− 16u
58
+ ··· − 24u + 19)
c
2
(u
9
+ 4u
8
+ 10u
7
+ 20u
6
+ 34u
5
+ 42u
4
+ 30u
3
+ 9u
2
− 1)
· (u
60
− u
59
+ ··· − 252u + 29)
c
3
(u
9
+ u
7
− 4u
6
+ 4u
5
− 6u
4
+ 6u
3
− 2u
2
+ 2u − 1)
· (u
60
− 3u
59
+ ··· − 100u − 47)
c
4
(u
9
− 2u
8
− u
7
− 3u
6
− 3u
5
− 5u
3
− 4u
2
− u − 1)
· (u
60
+ u
59
+ ··· − 295u − 37)
c
5
(u
9
− 2u
8
+ 3u
7
− 7u
6
+ u
5
− 10u
4
− 4u
3
− 6u
2
− 4u − 1)
· (u
60
+ u
59
+ ··· − 328u − 49)
c
6
(u
9
+ u
8
+ ··· + 7u − 1)(u
60
+ 5u
58
+ ··· + 9u + 1)
c
7
(u
9
− u
8
+ 3u
7
+ u
6
+ u
5
+ 3u
4
+ 3u
3
+ 5u
2
+ 1)
· (u
60
+ 2u
59
+ ··· + 74u − 19)
c
8
(u
9
− u
8
− u
7
+ u
6
− u
5
+ u
4
+ 4u
3
− 2u
2
− 2u + 1)
· (u
60
− 16u
58
+ ··· − 24u + 19)
c
9
(u
9
+ 4u
8
+ ··· + u
3
+ 1)(u
60
− 3u
59
+ ··· + 16u − 1)
c
10
(u
9
+ 2u
8
+ 3u
7
+ 7u
6
+ u
5
+ 10u
4
− 4u
3
+ 6u
2
− 4u + 1)
· (u
60
+ u
59
+ ··· − 328u − 49)
15
IV. Riley Polynomials
Crossings Riley Polynomials at each crossing
c
1
, c
8
(y
9
− 3y
8
+ y
7
+ 11y
6
− 17y
5
+ y
4
+ 22y
3
− 22y
2
+ 8y −1)
· (y
60
− 32y
59
+ ··· − 1602y + 361)
c
2
(y
9
+ 4y
8
+ 8y
7
+ 4y
6
+ 4y
5
− 76y
4
+ 184y
3
+ 3y
2
+ 18y −1)
· (y
60
− 5y
59
+ ··· − 61300y + 841)
c
3
(y
9
+ 2y
8
+ 9y
7
+ 4y
6
− 16y
5
+ 20y
3
+ 8y
2
− 1)
· (y
60
+ 13y
59
+ ··· + 47810y + 2209)
c
4
(y
9
− 6y
8
− 17y
7
− 13y
6
+ y
5
+ 4y
4
+ 25y
3
− 6y
2
− 7y −1)
· (y
60
+ 9y
59
+ ··· − 29527y + 1369)
c
5
, c
10
(y
9
+ 2y
8
− 17y
7
− 91y
6
− 195y
5
− 220y
4
− 126y
3
− 24y
2
+ 4y −1)
· (y
60
+ 37y
59
+ ··· + 42258y + 2401)
c
6
(y
9
+ 7y
8
+ 20y
7
+ 23y
6
+ 5y
5
− 12y
4
− 36y
3
− 25y
2
+ 43y −1)
· (y
60
+ 10y
59
+ ··· − 45y + 1)
c
7
(y
9
+ 5y
8
+ 13y
7
+ 17y
6
+ 23y
5
− 11y
4
− 23y
3
− 31y
2
− 10y −1)
· (y
60
+ 42y
58
+ ··· − 7604y + 361)
c
9
(y
9
− 6y
8
+ 5y
7
− 3y
6
+ 2y
5
− 8y
4
− 5y
3
− 4y
2
− 1)
· (y
60
+ y
59
+ ··· − 10y + 1)
16
