10
119
(K10a
85
)
A knot diagram
1
Linearized knot diagam
9 6 1 2 8 10 3 5 4 7
Solving Sequence
5,8 2,6
3 9 1 4 10 7
c
5
c
2
c
8
c
1
c
4
c
9
c
7
c
3
, c
6
, c
10
Ideals for irreducible components
2
of X
par
I
u
1
= h3.28777 × 10
89
u
59
− 1.22268 × 10
90
u
58
+ ··· + 1.16518 × 10
90
b − 4.76698 × 10
90
,
4.99619 × 10
90
u
59
− 1.95056 × 10
91
u
58
+ ··· + 1.16518 × 10
90
a − 4.95274 × 10
91
, u
60
− 4u
59
+ ··· − 23u + 1i
I
u
2
= h−u
9
− 4u
7
− 2u
6
− 7u
5
− 5u
4
− 7u
3
− 5u
2
+ b − 4u − 2, u
7
− u
6
+ 3u
5
− 2u
4
+ 2u
3
− 3u
2
+ a − u − 2,
u
10
+ u
9
+ 5u
8
+ 6u
7
+ 12u
6
+ 13u
5
+ 15u
4
+ 12u
3
+ 9u
2
+ 4u + 1i
* 2 irreducible components of dim
C
= 0, with total 70 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
=
h3.29×10
89
u
59
−1.22×10
90
u
58
+· · ·+1.17×10
90
b−4.77×10
90
, 5.00×10
90
u
59
−
1.95 × 10
91
u
58
+ · · · + 1.17 × 10
90
a − 4.95 × 10
91
, u
60
− 4u
59
+ · · · − 23u + 1i
(i) Arc colorings
a
5
=
1
0
a
8
=
0
u
a
2
=
−4.28792u
59
+ 16.7404u
58
+ ··· − 632.741u + 42.5063
−0.282169u
59
+ 1.04935u
58
+ ··· − 68.4354u + 4.09120
a
6
=
1
−u
2
a
3
=
−4.49942u
59
+ 17.6872u
58
+ ··· − 706.347u + 47.0087
0.0395616u
59
− 0.121304u
58
+ ··· − 70.9634u + 4.19192
a
9
=
u
u
a
1
=
−3.94168u
59
+ 15.4635u
58
+ ··· − 636.369u + 42.8382
0.0640690u
59
− 0.227607u
58
+ ··· − 72.0633u + 4.42310
a
4
=
−1.42367u
59
+ 5.54425u
58
+ ··· − 88.6243u − 5.93639
0.806409u
59
− 2.71615u
58
+ ··· + 23.9853u − 2.83163
a
10
=
−3.87666u
59
+ 15.1780u
58
+ ··· − 470.845u + 20.7208
−0.0321931u
59
+ 0.119215u
58
+ ··· − 17.1665u − 0.190875
a
7
=
5.78866u
59
− 22.0859u
58
+ ··· + 760.341u − 39.0347
0.216555u
59
− 0.514676u
58
+ ··· + 42.0890u − 1.34596
(ii) Obstruction class = −1
(iii) Cusp Shapes = 1.42721u
59
− 4.42637u
58
+ ··· + 298.469u − 20.6166
2
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
u
60
+ 6u
59
+ ··· + 543u + 79
c
2
u
60
+ u
59
+ ··· + 314u + 71
c
3
u
60
+ 4u
59
+ ··· − 90u + 31
c
4
u
60
+ 4u
58
+ ··· + 28u + 3
c
5
, c
8
u
60
+ 4u
59
+ ··· + 23u + 1
c
6
, c
10
u
60
+ 2u
59
+ ··· + 21u + 13
c
7
u
60
+ u
59
+ ··· + 1880u + 667
c
9
u
60
+ u
59
+ ··· − 22u + 1
3
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
y
60
+ 14y
59
+ ··· + 122113y + 6241
c
2
y
60
+ 13y
59
+ ··· + 80466y + 5041
c
3
y
60
− 16y
59
+ ··· − 65698y + 961
c
4
y
60
+ 8y
59
+ ··· + 152y + 9
c
5
, c
8
y
60
+ 46y
59
+ ··· − 77y + 1
c
6
, c
10
y
60
− 36y
59
+ ··· − 2183y + 169
c
7
y
60
+ 21y
59
+ ··· + 11382388y + 444889
c
9
y
60
+ 5y
59
+ ··· − 22y + 1
4
(vi) Complex Volumes and Cusp Shapes
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.623835 + 0.811166I
a = 0.859875 + 0.355902I
b = −0.636544 + 0.230444I
0.77022 − 2.47923I 0. − 8.23551I
u = −0.623835 − 0.811166I
a = 0.859875 − 0.355902I
b = −0.636544 − 0.230444I
0.77022 + 2.47923I 0. + 8.23551I
u = −0.390191 + 0.895254I
a = 0.454903 + 1.198220I
b = −0.222891 + 0.173390I
0.48057 − 1.96275I 6.28895 + 2.92214I
u = −0.390191 − 0.895254I
a = 0.454903 − 1.198220I
b = −0.222891 − 0.173390I
0.48057 + 1.96275I 6.28895 − 2.92214I
u = −0.057890 + 0.957459I
a = 0.90207 − 1.34370I
b = 0.307590 − 0.697419I
−1.69174 − 2.07365I −0.35018 + 3.75765I
u = −0.057890 − 0.957459I
a = 0.90207 + 1.34370I
b = 0.307590 + 0.697419I
−1.69174 + 2.07365I −0.35018 − 3.75765I
u = 0.055199 + 1.062610I
a = −0.240418 + 0.784604I
b = 1.238390 + 0.475118I
−1.53778 + 2.56920I 0
u = 0.055199 − 1.062610I
a = −0.240418 − 0.784604I
b = 1.238390 − 0.475118I
−1.53778 − 2.56920I 0
u = 1.098360 + 0.127961I
a = 0.283818 − 0.122637I
b = −0.223247 − 0.733150I
−4.15031 − 0.75171I 0
u = 1.098360 − 0.127961I
a = 0.283818 + 0.122637I
b = −0.223247 + 0.733150I
−4.15031 + 0.75171I 0
5
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.252033 + 1.079010I
a = 0.09965 + 1.68364I
b = 1.16552 + 1.29014I
−1.42019 + 3.81670I 0
u = 0.252033 − 1.079010I
a = 0.09965 − 1.68364I
b = 1.16552 − 1.29014I
−1.42019 − 3.81670I 0
u = −0.790615 + 0.388915I
a = 0.890087 − 0.241883I
b = 0.796474 + 0.786684I
−0.44456 + 2.32036I −1.97518 − 4.64341I
u = −0.790615 − 0.388915I
a = 0.890087 + 0.241883I
b = 0.796474 − 0.786684I
−0.44456 − 2.32036I −1.97518 + 4.64341I
u = 0.303509 + 1.104720I
a = −0.22498 − 2.03796I
b = −0.308920 − 0.321579I
−4.17954 + 7.17743I 0
u = 0.303509 − 1.104720I
a = −0.22498 + 2.03796I
b = −0.308920 + 0.321579I
−4.17954 − 7.17743I 0
u = 1.140370 + 0.172582I
a = −0.0216976 − 0.0536118I
b = −0.860595 − 0.757350I
−1.92721 + 10.19580I 0
u = 1.140370 − 0.172582I
a = −0.0216976 + 0.0536118I
b = −0.860595 + 0.757350I
−1.92721 − 10.19580I 0
u = −0.423700 + 1.097000I
a = 0.01484 − 1.74876I
b = 0.98126 − 1.54901I
−2.67312 − 6.89147I 0
u = −0.423700 − 1.097000I
a = 0.01484 + 1.74876I
b = 0.98126 + 1.54901I
−2.67312 + 6.89147I 0
6
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −1.173550 + 0.196304I
a = 0.1089490 + 0.0035265I
b = −0.723525 + 0.554514I
1.66896 − 4.09599I 0
u = −1.173550 − 0.196304I
a = 0.1089490 − 0.0035265I
b = −0.723525 − 0.554514I
1.66896 + 4.09599I 0
u = 0.105236 + 1.199410I
a = −0.79780 + 1.85890I
b = −1.31875 + 1.79980I
−6.90749 + 6.01393I 0
u = 0.105236 − 1.199410I
a = −0.79780 − 1.85890I
b = −1.31875 − 1.79980I
−6.90749 − 6.01393I 0
u = −0.057124 + 1.206740I
a = −0.225137 − 1.384350I
b = −0.83604 − 1.24262I
−3.96912 − 1.82451I 0
u = −0.057124 − 1.206740I
a = −0.225137 + 1.384350I
b = −0.83604 + 1.24262I
−3.96912 + 1.82451I 0
u = −0.057398 + 1.224090I
a = −0.66515 − 1.99713I
b = 0.539561 − 0.979683I
−7.31597 − 5.19158I 0
u = −0.057398 − 1.224090I
a = −0.66515 + 1.99713I
b = 0.539561 + 0.979683I
−7.31597 + 5.19158I 0
u = 0.539940 + 0.503116I
a = 1.024080 + 0.843151I
b = 0.880526 − 0.425648I
0.285692 − 0.756946I 1.15945 − 1.79896I
u = 0.539940 − 0.503116I
a = 1.024080 − 0.843151I
b = 0.880526 + 0.425648I
0.285692 + 0.756946I 1.15945 + 1.79896I
7
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.696757 + 0.013245I
a = 0.218959 − 0.031077I
b = 0.950374 + 0.230216I
1.77833 + 0.12398I 7.12326 + 1.43443I
u = −0.696757 − 0.013245I
a = 0.218959 + 0.031077I
b = 0.950374 − 0.230216I
1.77833 − 0.12398I 7.12326 − 1.43443I
u = 0.262291 + 1.287330I
a = 0.29769 + 2.09008I
b = 0.97062 + 1.39698I
−3.13949 + 6.16052I 0
u = 0.262291 − 1.287330I
a = 0.29769 − 2.09008I
b = 0.97062 − 1.39698I
−3.13949 − 6.16052I 0
u = 0.097078 + 1.316500I
a = −0.859018 + 0.495607I
b = −1.55967 + 0.51228I
−6.87032 − 1.61985I 0
u = 0.097078 − 1.316500I
a = −0.859018 − 0.495607I
b = −1.55967 − 0.51228I
−6.87032 + 1.61985I 0
u = −0.313462 + 1.288310I
a = 0.49264 − 1.63832I
b = 1.01214 − 1.22490I
−2.23892 − 3.83057I 0
u = −0.313462 − 1.288310I
a = 0.49264 + 1.63832I
b = 1.01214 + 1.22490I
−2.23892 + 3.83057I 0
u = 0.588701 + 0.273361I
a = 1.06281 + 0.93632I
b = −0.866958 + 0.207225I
−1.77283 − 3.70444I 2.15456 + 4.83060I
u = 0.588701 − 0.273361I
a = 1.06281 − 0.93632I
b = −0.866958 − 0.207225I
−1.77283 + 3.70444I 2.15456 − 4.83060I
8
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.073825 + 1.367230I
a = 0.802201 + 0.446279I
b = −0.161175 + 0.349105I
−6.64861 − 0.13946I 0
u = −0.073825 − 1.367230I
a = 0.802201 − 0.446279I
b = −0.161175 − 0.349105I
−6.64861 + 0.13946I 0
u = 0.540634 + 0.052002I
a = −0.358037 + 0.018404I
b = 0.990107 + 0.775650I
1.01358 + 3.09322I 5.20661 − 7.95930I
u = 0.540634 − 0.052002I
a = −0.358037 − 0.018404I
b = 0.990107 − 0.775650I
1.01358 − 3.09322I 5.20661 + 7.95930I
u = 0.48204 + 1.37578I
a = 0.289297 − 1.243460I
b = −0.783244 − 0.988185I
−8.85403 + 4.69065I 0
u = 0.48204 − 1.37578I
a = 0.289297 + 1.243460I
b = −0.783244 + 0.988185I
−8.85403 − 4.69065I 0
u = 0.56774 + 1.38515I
a = −0.309520 + 1.074330I
b = 0.299852 + 1.192800I
−8.17971 + 6.88009I 0
u = 0.56774 − 1.38515I
a = −0.309520 − 1.074330I
b = 0.299852 − 1.192800I
−8.17971 − 6.88009I 0
u = −0.50546 + 1.41839I
a = −0.069865 + 1.320870I
b = −1.10129 + 1.06163I
−3.32542 − 9.91193I 0
u = −0.50546 − 1.41839I
a = −0.069865 − 1.320870I
b = −1.10129 − 1.06163I
−3.32542 + 9.91193I 0
9
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.49893 + 1.42456I
a = −0.12004 − 1.52962I
b = −1.14876 − 1.24339I
−6.9242 + 15.9387I 0
u = 0.49893 − 1.42456I
a = −0.12004 + 1.52962I
b = −1.14876 + 1.24339I
−6.9242 − 15.9387I 0
u = −0.39076 + 1.51085I
a = 0.232798 − 0.759750I
b = 0.621503 − 0.751780I
−3.26872 − 3.24397I 0
u = −0.39076 − 1.51085I
a = 0.232798 + 0.759750I
b = 0.621503 + 0.751780I
−3.26872 + 3.24397I 0
u = 0.105930 + 0.285642I
a = 1.73848 + 2.14934I
b = 0.223189 − 0.473560I
0.08914 − 1.52136I 0.92288 + 3.10853I
u = 0.105930 − 0.285642I
a = 1.73848 − 2.14934I
b = 0.223189 + 0.473560I
0.08914 + 1.52136I 0.92288 − 3.10853I
u = 0.81740 + 1.64815I
a = −0.236080 + 0.190955I
b = −0.000901 + 0.445406I
−5.53864 − 3.01539I 0
u = 0.81740 − 1.64815I
a = −0.236080 − 0.190955I
b = −0.000901 − 0.445406I
−5.53864 + 3.01539I 0
u = 0.0991795 + 0.0504499I
a = 2.85459 − 9.86759I
b = −0.224592 − 1.103140I
−3.57991 − 4.96662I −0.78194 + 5.62106I
u = 0.0991795 − 0.0504499I
a = 2.85459 + 9.86759I
b = −0.224592 + 1.103140I
−3.57991 + 4.96662I −0.78194 − 5.62106I
10
II. I
u
2
= h−u
9
− 4u
7
+ · · · + b − 2, u
7
− u
6
+ 3u
5
− 2u
4
+ 2u
3
− 3u
2
+ a − u −
2, u
10
+ u
9
+ · · · + 4u + 1i
(i) Arc colorings
a
5
=
1
0
a
8
=
0
u
a
2
=
−u
7
+ u
6
− 3u
5
+ 2u
4
− 2u
3
+ 3u
2
+ u + 2
u
9
+ 4u
7
+ 2u
6
+ 7u
5
+ 5u
4
+ 7u
3
+ 5u
2
+ 4u + 2
a
6
=
1
−u
2
a
3
=
u
8
+ 5u
6
+ 2u
5
+ 10u
4
+ 6u
3
+ 10u
2
+ 5u + 4
u
9
+ u
8
+ 5u
7
+ 6u
6
+ 12u
5
+ 13u
4
+ 15u
3
+ 12u
2
+ 8u + 3
a
9
=
u
u
a
1
=
−u
9
− 5u
7
− u
6
− 10u
5
− 3u
4
− 8u
3
− 2u
2
− 2u + 1
u
3
+ u + 1
a
4
=
u
9
+ 2u
8
+ 5u
7
+ 11u
6
+ 14u
5
+ 22u
4
+ 20u
3
+ 20u
2
+ 11u + 6
2u
9
+ u
8
+ 9u
7
+ 8u
6
+ 19u
5
+ 17u
4
+ 21u
3
+ 15u
2
+ 10u + 3
a
10
=
−3u
9
− u
8
− 15u
7
− 9u
6
− 32u
5
− 22u
4
− 33u
3
− 19u
2
− 15u − 2
u
9
+ u
8
+ 4u
7
+ 6u
6
+ 8u
5
+ 11u
4
+ 9u
3
+ 8u
2
+ 5u + 3
a
7
=
−3u
9
− u
8
− 13u
7
− 8u
6
− 25u
5
− 16u
4
− 23u
3
− 11u
2
− 10u − 1
u
8
+ u
7
+ 5u
6
+ 5u
5
+ 11u
4
+ 9u
3
+ 10u
2
+ 6u + 3
(ii) Obstruction class = 1
(iii) Cusp Shapes = −10u
9
+ 3u
8
− 39u
7
− 3u
6
− 57u
5
− 14u
4
− 31u
3
− 8u
2
− 7u + 6
11
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
u
10
− u
9
+ u
8
+ 3u
7
+ 4u
4
+ 2u
2
+ 1
c
2
u
10
+ 2u
8
+ 4u
7
+ 2u
6
+ 3u
5
+ 6u
4
+ 4u
3
+ u
2
+ u + 1
c
3
u
10
+ 5u
9
+ ··· + 5u + 1
c
4
u
10
− 5u
9
+ 14u
8
− 24u
7
+ 29u
6
− 24u
5
+ 11u
4
+ u
3
− 2u
2
− u + 1
c
5
u
10
+ u
9
+ 5u
8
+ 6u
7
+ 12u
6
+ 13u
5
+ 15u
4
+ 12u
3
+ 9u
2
+ 4u + 1
c
6
u
10
− u
9
− 2u
8
+ 4u
7
− 5u
5
+ 5u
4
+ 2u
3
− 4u
2
+ 1
c
7
u
10
+ 3u
7
+ 2u
6
+ 2u
5
+ 2u
4
+ 3u
3
+ 4u
2
+ u + 1
c
8
u
10
− u
9
+ 5u
8
− 6u
7
+ 12u
6
− 13u
5
+ 15u
4
− 12u
3
+ 9u
2
− 4u + 1
c
9
u
10
+ 2u
8
+ 4u
6
+ 3u
3
+ u
2
− u + 1
c
10
u
10
+ u
9
− 2u
8
− 4u
7
+ 5u
5
+ 5u
4
− 2u
3
− 4u
2
+ 1
12
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
y
10
+ y
9
+ 7y
8
− y
7
+ 12y
6
+ 6y
5
+ 18y
4
+ 16y
3
+ 12y
2
+ 4y + 1
c
2
y
10
+ 4y
9
+ 8y
8
+ 4y
7
+ 6y
6
− 11y
5
+ 12y
4
− 6y
3
+ 5y
2
+ y + 1
c
3
y
10
+ 3y
9
+ 2y
8
− 8y
7
− 35y
6
+ 138y
4
+ 105y
3
+ 27y
2
+ 5y + 1
c
4
y
10
+ 3y
9
+ 14y
8
+ 18y
7
+ 3y
6
+ 46y
5
+ 33y
4
− 35y
3
+ 28y
2
− 5y + 1
c
5
, c
8
y
10
+ 9y
9
+ ··· + 2y + 1
c
6
, c
10
y
10
− 5y
9
+ ··· − 8y + 1
c
7
y
10
+ 4y
8
− 5y
7
− 12y
5
+ 2y
4
+ 7y
3
+ 14y
2
+ 7y + 1
c
9
y
10
+ 4y
9
+ 12y
8
+ 16y
7
+ 18y
6
+ 6y
5
+ 12y
4
− y
3
+ 7y
2
+ y + 1
13
(vi) Complex Volumes and Cusp Shapes
Solutions to I
u
2
√
−1(vol +
√
−1CS) Cusp shape
u = −0.569171 + 0.652818I
a = −1.156860 − 0.167161I
b = 0.666955 − 0.329661I
0.80863 − 2.83685I 3.98230 + 13.24479I
u = −0.569171 − 0.652818I
a = −1.156860 + 0.167161I
b = 0.666955 + 0.329661I
0.80863 + 2.83685I 3.98230 − 13.24479I
u = 0.257088 + 1.121830I
a = −0.53465 + 2.12743I
b = 0.069226 + 1.285130I
−5.27004 + 6.36836I −3.95341 − 6.63467I
u = 0.257088 − 1.121830I
a = −0.53465 − 2.12743I
b = 0.069226 − 1.285130I
−5.27004 − 6.36836I −3.95341 + 6.63467I
u = −0.265511 + 1.239090I
a = 0.42180 − 1.89279I
b = 1.14707 − 1.48128I
−2.50173 − 4.70796I −2.30544 + 6.58589I
u = −0.265511 − 1.239090I
a = 0.42180 + 1.89279I
b = 1.14707 + 1.48128I
−2.50173 + 4.70796I −2.30544 − 6.58589I
u = −0.409125 + 0.329081I
a = 1.37279 − 0.74482I
b = 1.006320 + 0.639149I
0.60938 + 1.82644I 5.24506 − 2.77183I
u = −0.409125 − 0.329081I
a = 1.37279 + 0.74482I
b = 1.006320 − 0.639149I
0.60938 − 1.82644I 5.24506 + 2.77183I
u = 0.48672 + 1.42706I
a = −0.1030920 + 0.0771624I
b = −0.389573 − 0.258635I
−5.16077 − 2.93340I 2.03148 + 3.30765I
u = 0.48672 − 1.42706I
a = −0.1030920 − 0.0771624I
b = −0.389573 + 0.258635I
−5.16077 + 2.93340I 2.03148 − 3.30765I
14
III. u-Polynomials
Crossings u-Polynomials at each crossing
c
1
(u
10
− u
9
+ u
8
+ 3u
7
+ 4u
4
+ 2u
2
+ 1)(u
60
+ 6u
59
+ ··· + 543u + 79)
c
2
(u
10
+ 2u
8
+ 4u
7
+ 2u
6
+ 3u
5
+ 6u
4
+ 4u
3
+ u
2
+ u + 1)
· (u
60
+ u
59
+ ··· + 314u + 71)
c
3
(u
10
+ 5u
9
+ ··· + 5u + 1)(u
60
+ 4u
59
+ ··· − 90u + 31)
c
4
(u
10
− 5u
9
+ 14u
8
− 24u
7
+ 29u
6
− 24u
5
+ 11u
4
+ u
3
− 2u
2
− u + 1)
· (u
60
+ 4u
58
+ ··· + 28u + 3)
c
5
(u
10
+ u
9
+ 5u
8
+ 6u
7
+ 12u
6
+ 13u
5
+ 15u
4
+ 12u
3
+ 9u
2
+ 4u + 1)
· (u
60
+ 4u
59
+ ··· + 23u + 1)
c
6
(u
10
− u
9
− 2u
8
+ 4u
7
− 5u
5
+ 5u
4
+ 2u
3
− 4u
2
+ 1)
· (u
60
+ 2u
59
+ ··· + 21u + 13)
c
7
(u
10
+ 3u
7
+ 2u
6
+ 2u
5
+ 2u
4
+ 3u
3
+ 4u
2
+ u + 1)
· (u
60
+ u
59
+ ··· + 1880u + 667)
c
8
(u
10
− u
9
+ 5u
8
− 6u
7
+ 12u
6
− 13u
5
+ 15u
4
− 12u
3
+ 9u
2
− 4u + 1)
· (u
60
+ 4u
59
+ ··· + 23u + 1)
c
9
(u
10
+ 2u
8
+ 4u
6
+ 3u
3
+ u
2
− u + 1)(u
60
+ u
59
+ ··· − 22u + 1)
c
10
(u
10
+ u
9
− 2u
8
− 4u
7
+ 5u
5
+ 5u
4
− 2u
3
− 4u
2
+ 1)
· (u
60
+ 2u
59
+ ··· + 21u + 13)
15
IV. Riley Polynomials
Crossings Riley Polynomials at each crossing
c
1
(y
10
+ y
9
+ 7y
8
− y
7
+ 12y
6
+ 6y
5
+ 18y
4
+ 16y
3
+ 12y
2
+ 4y + 1)
· (y
60
+ 14y
59
+ ··· + 122113y + 6241)
c
2
(y
10
+ 4y
9
+ 8y
8
+ 4y
7
+ 6y
6
− 11y
5
+ 12y
4
− 6y
3
+ 5y
2
+ y + 1)
· (y
60
+ 13y
59
+ ··· + 80466y + 5041)
c
3
(y
10
+ 3y
9
+ 2y
8
− 8y
7
− 35y
6
+ 138y
4
+ 105y
3
+ 27y
2
+ 5y + 1)
· (y
60
− 16y
59
+ ··· − 65698y + 961)
c
4
(y
10
+ 3y
9
+ 14y
8
+ 18y
7
+ 3y
6
+ 46y
5
+ 33y
4
− 35y
3
+ 28y
2
− 5y + 1)
· (y
60
+ 8y
59
+ ··· + 152y + 9)
c
5
, c
8
(y
10
+ 9y
9
+ ··· + 2y + 1)(y
60
+ 46y
59
+ ··· − 77y + 1)
c
6
, c
10
(y
10
− 5y
9
+ ··· − 8y + 1)(y
60
− 36y
59
+ ··· − 2183y + 169)
c
7
(y
10
+ 4y
8
− 5y
7
− 12y
5
+ 2y
4
+ 7y
3
+ 14y
2
+ 7y + 1)
· (y
60
+ 21y
59
+ ··· + 11382388y + 444889)
c
9
(y
10
+ 4y
9
+ 12y
8
+ 16y
7
+ 18y
6
+ 6y
5
+ 12y
4
− y
3
+ 7y
2
+ y + 1)
· (y
60
+ 5y
59
+ ··· − 22y + 1)
16
