10
114
(K10a
77
)
A knot diagram
1
Linearized knot diagam
5 6 8 7 9 10 4 1 2 3
Solving Sequence
3,8 1,4
9 7 5 10 6 2
c
3
c
8
c
7
c
4
c
10
c
6
c
2
c
1
, c
5
, c
9
Ideals for irreducible components
2
of X
par
I
u
1
= h149u
22
− 622u
21
+ ··· + 293b − 2738, −2738u
22
+ 12647u
21
+ ··· + 2051a + 19961,
u
23
− 5u
22
+ ··· − 46u + 7i
I
u
2
= h−u
14
− 3u
13
+ ··· + b + 1, u
14
a + u
14
+ ··· − a − 4,
u
15
+ 3u
14
+ 12u
13
+ 25u
12
+ 52u
11
+ 78u
10
+ 104u
9
+ 109u
8
+ 94u
7
+ 58u
6
+ 24u
5
− 2u
4
− 8u
3
− 4u
2
+ 1i
I
u
3
= hu
5
+ 2u
4
+ 4u
3
+ 4u
2
+ b + 3u + 1, −u
7
− 2u
6
− 6u
5
− 7u
4
− 9u
3
− 5u
2
+ a − 3u + 1,
u
8
+ 2u
7
+ 6u
6
+ 8u
5
+ 11u
4
+ 9u
3
+ 7u
2
+ 2u + 1i
I
v
1
= ha, b + 1, v −1i
* 4 irreducible components of dim
C
= 0, with total 62 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
= h149u
22
− 622u
21
+ · · · + 293b − 2738, −2738u
22
+ 12647u
21
+ · · · +
2051a + 19961, u
23
− 5u
22
+ · · · − 46u + 7i
(i) Arc colorings
a
3
=
1
0
a
8
=
0
u
a
1
=
1.33496u
22
− 6.16626u
21
+ ··· + 74.2716u − 9.73233
−0.508532u
22
+ 2.12287u
21
+ ··· − 51.6758u + 9.34471
a
4
=
1
−u
2
a
9
=
−3.13701u
22
+ 14.7157u
21
+ ··· − 146.794u + 20.1351
0.969283u
22
− 4.75768u
21
+ ··· + 125.167u − 21.9590
a
7
=
−u
u
3
+ u
a
5
=
u
2
+ 1
−u
4
− 2u
2
a
10
=
0.826426u
22
− 4.04339u
21
+ ··· + 22.5958u − 0.387616
−0.508532u
22
+ 2.12287u
21
+ ··· − 51.6758u + 9.34471
a
6
=
1.11555u
22
− 4.72111u
21
+ ··· + 61.6090u − 12.8684
0.436860u
22
− 0.890785u
21
+ ··· − 12.6007u + 4.75085
a
2
=
0.689907u
22
− 3.07752u
21
+ ··· + 27.7835u − 2.87226
−0.136519u
22
+ 0.965870u
21
+ ··· − 24.8123u + 3.51536
(ii) Obstruction class = −1
(iii) Cusp Shapes =
1041
293
u
22
−
5380
293
u
21
+ ··· +
116025
293
u −
22191
293
2
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
, c
6
u
23
− 2u
22
+ ··· − 2u − 1
c
2
, c
5
u
23
− u
22
+ ··· − u − 1
c
3
, c
4
, c
7
u
23
+ 5u
22
+ ··· − 46u − 7
c
8
, c
10
u
23
+ 2u
22
+ ··· + 14u − 1
c
9
u
23
+ 14u
22
+ ··· − 43u − 7
3
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
, c
6
y
23
+ 2y
22
+ ··· − 12y −1
c
2
, c
5
y
23
− 9y
22
+ ··· + 25y −1
c
3
, c
4
, c
7
y
23
+ 23y
22
+ ··· + 198y −49
c
8
, c
10
y
23
− 18y
22
+ ··· + 68y −1
c
9
y
23
+ 26y
21
+ ··· + 225y −49
4
(vi) Complex Volumes and Cusp Shapes
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.746057 + 0.716204I
a = −0.944626 + 0.309140I
b = 0.926152 + 0.445909I
−1.41145 − 5.79407I −0.88331 + 5.20349I
u = 0.746057 − 0.716204I
a = −0.944626 − 0.309140I
b = 0.926152 − 0.445909I
−1.41145 + 5.79407I −0.88331 − 5.20349I
u = 0.838014 + 0.461206I
a = −0.68916 + 1.31806I
b = 1.18542 − 0.78671I
−0.67120 + 11.14210I 1.22299 − 8.55675I
u = 0.838014 − 0.461206I
a = −0.68916 − 1.31806I
b = 1.18542 + 0.78671I
−0.67120 − 11.14210I 1.22299 + 8.55675I
u = −0.638103 + 0.842766I
a = 0.134410 + 0.113744I
b = 0.181627 − 0.040696I
0.67100 − 2.44356I 2.46207 − 5.34596I
u = −0.638103 − 0.842766I
a = 0.134410 − 0.113744I
b = 0.181627 + 0.040696I
0.67100 + 2.44356I 2.46207 + 5.34596I
u = −0.134358 + 1.265940I
a = 0.552051 + 0.174175I
b = 0.294667 − 0.675459I
−2.55142 − 2.44221I 0.25016 + 2.15872I
u = −0.134358 − 1.265940I
a = 0.552051 − 0.174175I
b = 0.294667 + 0.675459I
−2.55142 + 2.44221I 0.25016 − 2.15872I
u = 0.571973 + 0.376783I
a = 0.67318 − 1.94063I
b = −1.116240 + 0.856342I
−1.92126 + 3.42239I −4.06899 − 7.96024I
u = 0.571973 − 0.376783I
a = 0.67318 + 1.94063I
b = −1.116240 − 0.856342I
−1.92126 − 3.42239I −4.06899 + 7.96024I
5
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.024762 + 1.413530I
a = −0.463614 − 0.845353I
b = −1.206410 + 0.634398I
−6.65304 − 0.20600I −5.87376 − 0.49624I
u = −0.024762 − 1.413530I
a = −0.463614 + 0.845353I
b = −1.206410 − 0.634398I
−6.65304 + 0.20600I −5.87376 + 0.49624I
u = 0.26611 + 1.40784I
a = 0.095717 − 0.962667I
b = −1.380760 + 0.121423I
−7.16412 + 2.89840I −6.40584 − 0.61240I
u = 0.26611 − 1.40784I
a = 0.095717 + 0.962667I
b = −1.380760 − 0.121423I
−7.16412 − 2.89840I −6.40584 + 0.61240I
u = −0.541870
a = 0.563072
b = 0.305112
1.26878 7.95590
u = 0.476919 + 0.256901I
a = 1.77295 − 0.55054I
b = −0.986987 − 0.192913I
−1.97196 − 0.18097I −4.00287 − 0.43243I
u = 0.476919 − 0.256901I
a = 1.77295 + 0.55054I
b = −0.986987 + 0.192913I
−1.97196 + 0.18097I −4.00287 + 0.43243I
u = 0.21309 + 1.44798I
a = −0.594646 − 1.149250I
b = −1.53737 + 1.10594I
−7.80750 + 6.31614I −8.73055 − 7.98600I
u = 0.21309 − 1.44798I
a = −0.594646 + 1.149250I
b = −1.53737 − 1.10594I
−7.80750 − 6.31614I −8.73055 + 7.98600I
u = 0.30585 + 1.51255I
a = 0.399853 + 1.070490I
b = 1.49687 − 0.93220I
−7.0586 + 15.3049I −1.91417 − 8.23545I
6
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.30585 − 1.51255I
a = 0.399853 − 1.070490I
b = 1.49687 + 0.93220I
−7.0586 − 15.3049I −1.91417 + 8.23545I
u = 0.15014 + 1.58348I
a = 0.068059 + 0.631954I
b = 0.990467 − 0.202654I
−9.33057 − 2.66158I −5.53368 + 3.29637I
u = 0.15014 − 1.58348I
a = 0.068059 − 0.631954I
b = 0.990467 + 0.202654I
−9.33057 + 2.66158I −5.53368 − 3.29637I
7
II.
I
u
2
= h−u
14
−3u
13
+· · ·+b+1, u
14
a+u
14
+· · ·−a−4, u
15
+3u
14
+· · ·−4u
2
+1i
(i) Arc colorings
a
3
=
1
0
a
8
=
0
u
a
1
=
a
u
14
+ 3u
13
+ ··· − u − 1
a
4
=
1
−u
2
a
9
=
u
14
a + u
14
+ ··· − a − 1
−1
a
7
=
−u
u
3
+ u
a
5
=
u
2
+ 1
−u
4
− 2u
2
a
10
=
u
14
+ 3u
13
+ ··· + a − 1
u
14
+ 3u
13
+ ··· − u − 1
a
6
=
u
14
+ 3u
13
+ ··· − a − 2
−u
12
a − 3u
11
a + ··· + 2u + 1
a
2
=
u
14
+ 3u
13
+ ··· + a − 1
−u
8
a + u
8
+ ··· + au − 1
(ii) Obstruction class = −1
(iii) Cusp Shapes = 4u
14
+ 4u
13
+ 24u
12
+ 12u
11
+ 32u
10
− 24u
9
− 56u
8
− 136u
7
−
172u
6
− 184u
5
− 124u
4
− 72u
3
− 8u
2
+ 16u + 10
8
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
, c
6
u
30
+ u
29
+ ··· + 16u + 1
c
2
, c
5
u
30
+ u
29
+ ··· − 6u − 1
c
3
, c
4
, c
7
(u
15
− 3u
14
+ ··· + 4u
2
− 1)
2
c
8
, c
10
u
30
− u
29
+ ··· − 6u − 11
c
9
(u
15
− 7u
14
+ ··· + 4u
2
− 1)
2
9
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
, c
6
y
30
+ 3y
29
+ ··· − 92y + 1
c
2
, c
5
y
30
+ 7y
29
+ ··· − 48y + 1
c
3
, c
4
, c
7
(y
15
+ 15y
14
+ ··· + 8y −1)
2
c
8
, c
10
y
30
+ 3y
29
+ ··· − 1972y + 121
c
9
(y
15
− y
14
+ ··· + 8y −1)
2
10
(vi) Complex Volumes and Cusp Shapes
Solutions to I
u
2
√
−1(vol +
√
−1CS) Cusp shape
u = −0.825834 + 0.538674I
a = 0.428447 + 0.718077I
b = −0.476814 − 0.494120I
1.13071 − 2.72262I 11.6934 + 8.2204I
u = −0.825834 + 0.538674I
a = −0.131251 − 0.683941I
b = 0.740636 + 0.362219I
1.13071 − 2.72262I 11.6934 + 8.2204I
u = −0.825834 − 0.538674I
a = 0.428447 − 0.718077I
b = −0.476814 + 0.494120I
1.13071 + 2.72262I 11.6934 − 8.2204I
u = −0.825834 − 0.538674I
a = −0.131251 + 0.683941I
b = 0.740636 − 0.362219I
1.13071 + 2.72262I 11.6934 − 8.2204I
u = 0.000696 + 1.255430I
a = 0.900707 − 0.205837I
b = 1.247670 − 0.599225I
−1.82383 − 2.53738I 2.44510 + 1.72215I
u = 0.000696 + 1.255430I
a = 0.476757 + 0.994088I
b = −0.259040 − 1.130630I
−1.82383 − 2.53738I 2.44510 + 1.72215I
u = 0.000696 − 1.255430I
a = 0.900707 + 0.205837I
b = 1.247670 + 0.599225I
−1.82383 + 2.53738I 2.44510 − 1.72215I
u = 0.000696 − 1.255430I
a = 0.476757 − 0.994088I
b = −0.259040 + 1.130630I
−1.82383 + 2.53738I 2.44510 − 1.72215I
u = −0.374558 + 0.641779I
a = 0.471003 + 0.871968I
b = −0.877609 − 0.842947I
−1.31377 − 3.39671I −3.52800 + 8.19673I
u = −0.374558 + 0.641779I
a = 0.38443 − 1.59182I
b = 0.736028 + 0.024323I
−1.31377 − 3.39671I −3.52800 + 8.19673I
11
Solutions to I
u
2
√
−1(vol +
√
−1CS) Cusp shape
u = −0.374558 − 0.641779I
a = 0.471003 − 0.871968I
b = −0.877609 + 0.842947I
−1.31377 + 3.39671I −3.52800 − 8.19673I
u = −0.374558 − 0.641779I
a = 0.38443 + 1.59182I
b = 0.736028 − 0.024323I
−1.31377 + 3.39671I −3.52800 − 8.19673I
u = −0.678314
a = 1.44772
b = −0.327578
1.01641 9.27190
u = −0.678314
a = −0.482930
b = 0.982011
1.01641 9.27190
u = 0.100337 + 1.375660I
a = −0.268106 − 0.521008I
b = 0.27520 + 2.16220I
−3.32174 + 5.59550I −0.66951 − 7.79345I
u = 0.100337 + 1.375660I
a = −1.57796 + 0.08496I
b = −0.689826 + 0.421097I
−3.32174 + 5.59550I −0.66951 − 7.79345I
u = 0.100337 − 1.375660I
a = −0.268106 + 0.521008I
b = 0.27520 − 2.16220I
−3.32174 − 5.59550I −0.66951 + 7.79345I
u = 0.100337 − 1.375660I
a = −1.57796 − 0.08496I
b = −0.689826 − 0.421097I
−3.32174 − 5.59550I −0.66951 + 7.79345I
u = −0.15235 + 1.51729I
a = 0.516022 − 1.130560I
b = 0.789858 + 0.466052I
−8.32063 − 5.47678I −8.29813 + 5.38780I
u = −0.15235 + 1.51729I
a = −0.252346 + 0.545908I
b = −1.63678 − 0.95520I
−8.32063 − 5.47678I −8.29813 + 5.38780I
12
Solutions to I
u
2
√
−1(vol +
√
−1CS) Cusp shape
u = −0.15235 − 1.51729I
a = 0.516022 + 1.130560I
b = 0.789858 − 0.466052I
−8.32063 + 5.47678I −8.29813 − 5.38780I
u = −0.15235 − 1.51729I
a = −0.252346 − 0.545908I
b = −1.63678 + 0.95520I
−8.32063 + 5.47678I −8.29813 − 5.38780I
u = −0.29798 + 1.53037I
a = 0.439615 − 0.718620I
b = 1.181030 + 0.498484I
−5.55973 − 6.84757I 1.00546 + 10.27446I
u = −0.29798 + 1.53037I
a = −0.169055 + 0.804639I
b = −0.968761 − 0.886910I
−5.55973 − 6.84757I 1.00546 + 10.27446I
u = −0.29798 − 1.53037I
a = 0.439615 + 0.718620I
b = 1.181030 − 0.498484I
−5.55973 + 6.84757I 1.00546 − 10.27446I
u = −0.29798 − 1.53037I
a = −0.169055 − 0.804639I
b = −0.968761 + 0.886910I
−5.55973 + 6.84757I 1.00546 − 10.27446I
u = 0.388845 + 0.104061I
a = 0.40559 − 2.33647I
b = 0.51204 + 1.36623I
1.42898 + 3.92960I 9.71569 − 7.98755I
u = 0.388845 + 0.104061I
a = −2.10625 − 2.94990I
b = −0.400846 + 0.866321I
1.42898 + 3.92960I 9.71569 − 7.98755I
u = 0.388845 − 0.104061I
a = 0.40559 + 2.33647I
b = 0.51204 − 1.36623I
1.42898 − 3.92960I 9.71569 + 7.98755I
u = 0.388845 − 0.104061I
a = −2.10625 + 2.94990I
b = −0.400846 − 0.866321I
1.42898 − 3.92960I 9.71569 + 7.98755I
13
III. I
u
3
=
hu
5
+2u
4
+4u
3
+4u
2
+b+3u+1, −u
7
−2u
6
+· · ·+a+1, u
8
+2u
7
+· · ·+2u+1i
(i) Arc colorings
a
3
=
1
0
a
8
=
0
u
a
1
=
u
7
+ 2u
6
+ 6u
5
+ 7u
4
+ 9u
3
+ 5u
2
+ 3u − 1
−u
5
− 2u
4
− 4u
3
− 4u
2
− 3u − 1
a
4
=
1
−u
2
a
9
=
−u
7
− 2u
6
− 5u
5
− 7u
4
− 8u
3
− 7u
2
− 5u − 2
u
6
+ u
5
+ 3u
4
+ 2u
3
+ 2u
2
+ u + 1
a
7
=
−u
u
3
+ u
a
5
=
u
2
+ 1
−u
4
− 2u
2
a
10
=
u
7
+ 2u
6
+ 5u
5
+ 5u
4
+ 5u
3
+ u
2
− 2
−u
5
− 2u
4
− 4u
3
− 4u
2
− 3u − 1
a
6
=
−u
7
− 2u
6
− 6u
5
− 8u
4
− 11u
3
− 8u
2
− 6u
u
3
+ u
2
+ 2u + 1
a
2
=
u
7
+ 2u
6
+ 5u
5
+ 6u
4
+ 6u
3
+ 3u
2
+ u − 1
−u
6
− 2u
5
− 5u
4
− 6u
3
− 6u
2
− 4u − 1
(ii) Obstruction class = 1
(iii) Cusp Shapes = −3u
7
− u
6
− 3u
5
+ 8u
4
+ 17u
3
+ 19u
2
+ 18u + 5
14
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
, c
6
u
8
− u
7
+ 2u
6
− u
5
+ 2u
4
− u
3
+ 2u
2
+ 1
c
2
, c
5
u
8
+ 2u
6
+ u
5
+ 2u
4
+ u
3
+ 2u
2
+ u + 1
c
3
, c
4
u
8
+ 2u
7
+ 6u
6
+ 8u
5
+ 11u
4
+ 9u
3
+ 7u
2
+ 2u + 1
c
7
u
8
− 2u
7
+ 6u
6
− 8u
5
+ 11u
4
− 9u
3
+ 7u
2
− 2u + 1
c
8
, c
10
u
8
− 3u
7
+ 6u
6
− 9u
5
+ 12u
4
− 11u
3
+ 8u
2
− 4u + 1
c
9
u
8
+ 5u
7
+ 13u
6
+ 20u
5
+ 22u
4
+ 18u
3
+ 12u
2
+ 5u + 1
15
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
, c
6
y
8
+ 3y
7
+ 6y
6
+ 9y
5
+ 12y
4
+ 11y
3
+ 8y
2
+ 4y + 1
c
2
, c
5
y
8
+ 4y
7
+ 8y
6
+ 11y
5
+ 12y
4
+ 9y
3
+ 6y
2
+ 3y + 1
c
3
, c
4
, c
7
y
8
+ 8y
7
+ 26y
6
+ 46y
5
+ 55y
4
+ 53y
3
+ 35y
2
+ 10y + 1
c
8
, c
10
y
8
+ 3y
7
+ 6y
6
+ 13y
5
+ 20y
4
+ 11y
3
+ 1
c
9
y
8
+ y
7
+ 13y
6
+ 16y
5
+ 28y
4
+ 30y
3
+ 8y
2
− y + 1
16
(vi) Complex Volumes and Cusp Shapes
Solutions to I
u
3
√
−1(vol +
√
−1CS) Cusp shape
u = −0.768546 + 0.720795I
a = 0.216551 + 0.549851I
b = −0.562759 − 0.266496I
0.48271 − 2.83701I −5.21159 + 10.60912I
u = −0.768546 − 0.720795I
a = 0.216551 − 0.549851I
b = −0.562759 + 0.266496I
0.48271 + 2.83701I −5.21159 − 10.60912I
u = 0.024235 + 1.274500I
a = 0.986575 − 0.224172I
b = 0.309617 + 1.251960I
−2.47121 + 3.78237I −0.87896 − 6.92362I
u = 0.024235 − 1.274500I
a = 0.986575 + 0.224172I
b = 0.309617 − 1.251960I
−2.47121 − 3.78237I −0.87896 + 6.92362I
u = −0.057100 + 0.488588I
a = −1.72754 + 0.48541I
b = −0.138522 − 0.871772I
0.43885 − 3.70343I 0.65225 + 5.99436I
u = −0.057100 − 0.488588I
a = −1.72754 − 0.48541I
b = −0.138522 + 0.871772I
0.43885 + 3.70343I 0.65225 − 5.99436I
u = −0.19859 + 1.50044I
a = −0.475588 + 0.801618I
b = −1.108340 − 0.872786I
−6.67501 − 5.79166I −2.06170 + 5.06823I
u = −0.19859 − 1.50044I
a = −0.475588 − 0.801618I
b = −1.108340 + 0.872786I
−6.67501 + 5.79166I −2.06170 − 5.06823I
17
IV. I
v
1
= ha, b + 1, v − 1i
(i) Arc colorings
a
3
=
1
0
a
8
=
1
0
a
1
=
0
−1
a
4
=
1
0
a
9
=
1
1
a
7
=
1
0
a
5
=
1
0
a
10
=
−1
−1
a
6
=
2
1
a
2
=
−1
−1
(ii) Obstruction class = −1
(iii) Cusp Shapes = −6
18
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
, c
2
, c
5
c
6
, c
8
, c
10
u + 1
c
3
, c
4
, c
7
c
9
u
19
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
, c
2
, c
5
c
6
, c
8
, c
10
y − 1
c
3
, c
4
, c
7
c
9
y
20
(vi) Complex Volumes and Cusp Shapes
Solutions to I
v
1
√
−1(vol +
√
−1CS) Cusp shape
v = 1.00000
a = 0
b = −1.00000
−1.64493 −6.00000
21
V. u-Polynomials
Crossings u-Polynomials at each crossing
c
1
, c
6
(u + 1)(u
8
− u
7
+ ··· + 2u
2
+ 1)(u
23
− 2u
22
+ ··· − 2u − 1)
· (u
30
+ u
29
+ ··· + 16u + 1)
c
2
, c
5
(u + 1)(u
8
+ 2u
6
+ ··· + u + 1)(u
23
− u
22
+ ··· − u − 1)
· (u
30
+ u
29
+ ··· − 6u − 1)
c
3
, c
4
u(u
8
+ 2u
7
+ 6u
6
+ 8u
5
+ 11u
4
+ 9u
3
+ 7u
2
+ 2u + 1)
· ((u
15
− 3u
14
+ ··· + 4u
2
− 1)
2
)(u
23
+ 5u
22
+ ··· − 46u − 7)
c
7
u(u
8
− 2u
7
+ 6u
6
− 8u
5
+ 11u
4
− 9u
3
+ 7u
2
− 2u + 1)
· ((u
15
− 3u
14
+ ··· + 4u
2
− 1)
2
)(u
23
+ 5u
22
+ ··· − 46u − 7)
c
8
, c
10
(u + 1)(u
8
− 3u
7
+ 6u
6
− 9u
5
+ 12u
4
− 11u
3
+ 8u
2
− 4u + 1)
· (u
23
+ 2u
22
+ ··· + 14u − 1)(u
30
− u
29
+ ··· − 6u − 11)
c
9
u(u
8
+ 5u
7
+ 13u
6
+ 20u
5
+ 22u
4
+ 18u
3
+ 12u
2
+ 5u + 1)
· ((u
15
− 7u
14
+ ··· + 4u
2
− 1)
2
)(u
23
+ 14u
22
+ ··· − 43u − 7)
22
VI. Riley Polynomials
Crossings Riley Polynomials at each crossing
c
1
, c
6
(y − 1)(y
8
+ 3y
7
+ 6y
6
+ 9y
5
+ 12y
4
+ 11y
3
+ 8y
2
+ 4y + 1)
· (y
23
+ 2y
22
+ ··· − 12y − 1)(y
30
+ 3y
29
+ ··· − 92y + 1)
c
2
, c
5
(y − 1)(y
8
+ 4y
7
+ 8y
6
+ 11y
5
+ 12y
4
+ 9y
3
+ 6y
2
+ 3y + 1)
· (y
23
− 9y
22
+ ··· + 25y − 1)(y
30
+ 7y
29
+ ··· − 48y + 1)
c
3
, c
4
, c
7
y(y
8
+ 8y
7
+ 26y
6
+ 46y
5
+ 55y
4
+ 53y
3
+ 35y
2
+ 10y + 1)
· ((y
15
+ 15y
14
+ ··· + 8y − 1)
2
)(y
23
+ 23y
22
+ ··· + 198y − 49)
c
8
, c
10
(y − 1)(y
8
+ 3y
7
+ 6y
6
+ 13y
5
+ 20y
4
+ 11y
3
+ 1)
· (y
23
− 18y
22
+ ··· + 68y − 1)(y
30
+ 3y
29
+ ··· − 1972y + 121)
c
9
y(y
8
+ y
7
+ 13y
6
+ 16y
5
+ 28y
4
+ 30y
3
+ 8y
2
− y + 1)
· ((y
15
− y
14
+ ··· + 8y − 1)
2
)(y
23
+ 26y
21
+ ··· + 225y − 49)
23
