11a
345
(K11a
345
)
A knot diagram
1
Linearized knot diagam
9 7 1 8 11 10 2 4 3 6 5
Solving Sequence
5,8
4
1,9
2 3 7 11 6 10
c
4
c
8
c
1
c
3
c
7
c
11
c
5
c
10
c
2
, c
6
, c
9
Ideals for irreducible components
2
of X
par
I
u
1
= h−1.06878 × 10
64
u
54
− 1.33106 × 10
64
u
53
+ ··· + 2.34911 × 10
64
b + 3.10634 × 10
65
,
− 4.96423 × 10
64
u
54
− 3.38365 × 10
65
u
53
+ ··· + 4.46331 × 10
65
a + 4.84254 × 10
66
,
u
55
+ 2u
54
+ ··· − 21u − 19i
I
u
2
= h−u
9
− 2u
7
− 3u
6
− 4u
5
− 7u
4
− u
3
− 10u
2
+ b − 3,
u
9
− 2u
8
+ 4u
7
− 5u
6
+ 8u
5
− 11u
4
+ 7u
3
− 9u
2
+ a + 2u − 5,
u
10
− u
9
+ 4u
8
− 2u
7
+ 9u
6
− 3u
5
+ 10u
4
− u
3
+ 5u
2
+ 1i
* 2 irreducible components of dim
C
= 0, with total 65 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−1.07 × 10
64
u
54
− 1.33 × 10
64
u
53
+ · · · + 2.35 × 10
64
b + 3.11 ×
10
65
, −4.96 × 10
64
u
54
− 3.38 × 10
65
u
53
+ · · · + 4.46 × 10
65
a + 4.84 ×
10
66
, u
55
+ 2u
54
+ · · · − 21u − 19i
(i) Arc colorings
a
5
=
1
0
a
8
=
0
u
a
4
=
1
u
2
a
1
=
0.111223u
54
+ 0.758104u
53
+ ··· − 2.14133u − 10.8497
0.454971u
54
+ 0.566623u
53
+ ··· + 0.405867u − 13.2235
a
9
=
u
u
3
+ u
a
2
=
0.237528u
54
+ 0.475907u
53
+ ··· − 8.87677u − 2.80560
0.821183u
54
+ 1.24967u
53
+ ··· − 15.1607u − 15.3408
a
3
=
−0.203904u
54
+ 1.47436u
53
+ ··· + 12.2860u − 39.9386
−0.967112u
54
− 1.05043u
53
+ ··· + 16.7082u − 2.90059
a
7
=
−1.45501u
54
− 2.10564u
53
+ ··· + 32.3133u + 9.63822
−0.567890u
54
− 1.35518u
53
+ ··· + 23.9697u + 10.6270
a
11
=
0.566195u
54
+ 1.32473u
53
+ ··· − 1.73546u − 24.0732
0.454971u
54
+ 0.566623u
53
+ ··· + 0.405867u − 13.2235
a
6
=
1.49742u
54
+ 2.39469u
53
+ ··· − 43.4290u − 0.564570
0.356541u
54
+ 0.824208u
53
+ ··· − 9.96821u − 10.6136
a
10
=
−0.0874572u
54
− 1.59572u
53
+ ··· + 35.1757u + 23.3627
−0.419464u
54
− 0.762736u
53
+ ··· + 15.0261u + 9.25174
a
10
=
−0.0874572u
54
− 1.59572u
53
+ ··· + 35.1757u + 23.3627
−0.419464u
54
− 0.762736u
53
+ ··· + 15.0261u + 9.25174
(ii) Obstruction class = −1
(iii) Cusp Shapes = 2.37110u
54
+ 5.51320u
53
+ ··· − 14.4173u − 120.988
2
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
u
55
+ 3u
54
+ ··· + 3u
2
+ 1
c
2
, c
7
u
55
− u
54
+ ··· − 8u + 88
c
3
u
55
− 9u
54
+ ··· − 76u + 7
c
4
, c
8
u
55
− 2u
54
+ ··· − 21u + 19
c
5
, c
6
, c
10
c
11
u
55
+ u
54
+ ··· − 5u + 7
c
9
u
55
+ 12u
53
+ ··· − 2271u + 6677
3
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
y
55
− 3y
54
+ ··· − 6y −1
c
2
, c
7
y
55
+ 45y
54
+ ··· − 134048y −7744
c
3
y
55
+ 3y
54
+ ··· − 160y −49
c
4
, c
8
y
55
+ 30y
54
+ ··· − 927y −361
c
5
, c
6
, c
10
c
11
y
55
+ 69y
54
+ ··· − 843y −49
c
9
y
55
+ 24y
54
+ ··· − 671436323y −44582329
4
(vi) Complex Volumes and Cusp Shapes
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.401482 + 0.925485I
a = −2.81752 − 0.40677I
b = −0.01279 + 1.63475I
12.00640 + 0.63513I −0.597872 + 0.536133I
u = −0.401482 − 0.925485I
a = −2.81752 + 0.40677I
b = −0.01279 − 1.63475I
12.00640 − 0.63513I −0.597872 − 0.536133I
u = −0.476583 + 0.910485I
a = 2.02609 + 0.84809I
b = −0.19570 − 1.65977I
12.54410 − 5.30776I −0.93873 + 5.45617I
u = −0.476583 − 0.910485I
a = 2.02609 − 0.84809I
b = −0.19570 + 1.65977I
12.54410 + 5.30776I −0.93873 − 5.45617I
u = 0.312846 + 0.902609I
a = −0.594280 − 0.941337I
b = 0.140808 − 0.966052I
3.17927 + 3.14967I −1.09390 − 6.92052I
u = 0.312846 − 0.902609I
a = −0.594280 + 0.941337I
b = 0.140808 + 0.966052I
3.17927 − 3.14967I −1.09390 + 6.92052I
u = 0.415600 + 0.985014I
a = −0.590021 − 0.574831I
b = 0.610435 + 1.043970I
3.21288 + 1.41327I −0.79892 − 2.47902I
u = 0.415600 − 0.985014I
a = −0.590021 + 0.574831I
b = 0.610435 − 1.043970I
3.21288 − 1.41327I −0.79892 + 2.47902I
u = 0.912208 + 0.038959I
a = −0.394969 + 0.552527I
b = 0.02833 + 1.64604I
10.07850 − 2.31202I −1.07799 + 2.78280I
u = 0.912208 − 0.038959I
a = −0.394969 − 0.552527I
b = 0.02833 − 1.64604I
10.07850 + 2.31202I −1.07799 − 2.78280I
5
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.311945 + 1.050300I
a = 1.362230 + 0.285561I
b = −0.518495 − 0.178316I
−3.26165 + 2.54833I −12.38074 + 0.I
u = 0.311945 − 1.050300I
a = 1.362230 − 0.285561I
b = −0.518495 + 0.178316I
−3.26165 − 2.54833I −12.38074 + 0.I
u = 1.061010 + 0.282738I
a = 0.149658 − 0.140466I
b = −0.420813 − 0.866276I
5.77965 − 5.30825I 0. + 6.19930I
u = 1.061010 − 0.282738I
a = 0.149658 + 0.140466I
b = −0.420813 + 0.866276I
5.77965 + 5.30825I 0. − 6.19930I
u = −0.071907 + 0.862619I
a = 1.13431 − 0.98072I
b = −0.178670 + 1.238420I
1.097690 − 0.148579I −6.50751 − 0.03024I
u = −0.071907 − 0.862619I
a = 1.13431 + 0.98072I
b = −0.178670 − 1.238420I
1.097690 + 0.148579I −6.50751 + 0.03024I
u = −0.444288 + 0.734086I
a = 0.286988 + 0.144362I
b = 0.12278 − 1.74080I
13.12830 + 1.45980I −0.69339 + 1.95269I
u = −0.444288 − 0.734086I
a = 0.286988 − 0.144362I
b = 0.12278 + 1.74080I
13.12830 − 1.45980I −0.69339 − 1.95269I
u = −0.326526 + 1.106980I
a = −0.974994 + 0.074120I
b = 0.472889 + 0.479834I
−1.01300 − 1.69462I 0
u = −0.326526 − 1.106980I
a = −0.974994 − 0.074120I
b = 0.472889 − 0.479834I
−1.01300 + 1.69462I 0
6
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.345937 + 0.758860I
a = −0.84685 + 1.65125I
b = 0.04042 + 1.69986I
12.61370 − 3.89122I −0.20719 + 8.96757I
u = −0.345937 − 0.758860I
a = −0.84685 − 1.65125I
b = 0.04042 − 1.69986I
12.61370 + 3.89122I −0.20719 − 8.96757I
u = −0.070037 + 1.186880I
a = −0.772712 − 0.062250I
b = 0.456547 + 0.410612I
−1.14656 − 1.61384I 0
u = −0.070037 − 1.186880I
a = −0.772712 + 0.062250I
b = 0.456547 − 0.410612I
−1.14656 + 1.61384I 0
u = 0.262970 + 0.735642I
a = −2.80343 + 0.00413I
b = −0.073778 − 0.672365I
3.83511 − 0.35945I −0.43782 − 1.63118I
u = 0.262970 − 0.735642I
a = −2.80343 − 0.00413I
b = −0.073778 + 0.672365I
3.83511 + 0.35945I −0.43782 + 1.63118I
u = −0.427599 + 1.157360I
a = 1.55960 + 0.23930I
b = −0.371626 − 0.726720I
−1.61640 − 5.63449I 0
u = −0.427599 − 1.157360I
a = 1.55960 − 0.23930I
b = −0.371626 + 0.726720I
−1.61640 + 5.63449I 0
u = −0.499880 + 1.150480I
a = −1.164720 + 0.331774I
b = 0.864118 − 0.012965I
0.07105 − 6.42965I 0
u = −0.499880 − 1.150480I
a = −1.164720 − 0.331774I
b = 0.864118 + 0.012965I
0.07105 + 6.42965I 0
7
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.364876 + 0.632638I
a = 2.34792 − 0.06805I
b = −0.645292 + 0.720286I
4.35568 + 2.03916I 0.91927 − 6.28505I
u = 0.364876 − 0.632638I
a = 2.34792 + 0.06805I
b = −0.645292 − 0.720286I
4.35568 − 2.03916I 0.91927 + 6.28505I
u = −0.710497 + 0.126727I
a = 0.289263 − 0.813765I
b = −0.583790 + 0.094289I
2.94002 + 1.90835I −3.01939 − 3.01750I
u = −0.710497 − 0.126727I
a = 0.289263 + 0.813765I
b = −0.583790 − 0.094289I
2.94002 − 1.90835I −3.01939 + 3.01750I
u = −0.515161 + 1.175820I
a = 0.243302 − 0.148831I
b = −0.118294 + 0.339429I
−1.10271 − 2.46020I 0
u = −0.515161 − 1.175820I
a = 0.243302 + 0.148831I
b = −0.118294 − 0.339429I
−1.10271 + 2.46020I 0
u = −1.234950 + 0.406378I
a = 0.056972 + 0.536788I
b = −0.12025 + 1.66551I
14.5361 + 7.4191I 0
u = −1.234950 − 0.406378I
a = 0.056972 − 0.536788I
b = −0.12025 − 1.66551I
14.5361 − 7.4191I 0
u = 0.511227 + 1.223850I
a = 1.80919 − 0.59265I
b = −0.09200 + 1.63412I
6.56631 + 7.31158I 0
u = 0.511227 − 1.223850I
a = 1.80919 + 0.59265I
b = −0.09200 − 1.63412I
6.56631 − 7.31158I 0
8
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.615900 + 1.225140I
a = −1.385260 − 0.069629I
b = 0.588670 − 0.914922I
2.82511 + 11.22660I 0
u = 0.615900 − 1.225140I
a = −1.385260 + 0.069629I
b = 0.588670 + 0.914922I
2.82511 − 11.22660I 0
u = 0.817752 + 1.114980I
a = 0.672880 + 0.363392I
b = −0.117271 + 0.670556I
−0.18164 + 3.45397I 0
u = 0.817752 − 1.114980I
a = 0.672880 − 0.363392I
b = −0.117271 − 0.670556I
−0.18164 − 3.45397I 0
u = −0.615666 + 0.002465I
a = −0.603564 − 0.058474I
b = 0.151090 − 0.780801I
1.58788 + 1.71112I −2.31712 − 4.70415I
u = −0.615666 − 0.002465I
a = −0.603564 + 0.058474I
b = 0.151090 + 0.780801I
1.58788 − 1.71112I −2.31712 + 4.70415I
u = 0.780839 + 1.175860I
a = −0.977962 − 0.072520I
b = 0.11048 − 1.52706I
5.67173 + 3.68365I 0
u = 0.780839 − 1.175860I
a = −0.977962 + 0.072520I
b = 0.11048 + 1.52706I
5.67173 − 3.68365I 0
u = −0.71320 + 1.26334I
a = −1.53597 − 0.11861I
b = 0.17113 + 1.68532I
11.7421 − 14.2160I 0
u = −0.71320 − 1.26334I
a = −1.53597 + 0.11861I
b = 0.17113 − 1.68532I
11.7421 + 14.2160I 0
9
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.32406 + 1.47876I
a = −0.398309 + 0.645182I
b = 0.04652 − 1.56492I
5.43122 + 2.80843I 0
u = 0.32406 − 1.47876I
a = −0.398309 − 0.645182I
b = 0.04652 + 1.56492I
5.43122 − 2.80843I 0
u = −0.99875 + 1.14713I
a = 0.882856 − 0.413980I
b = −0.02860 − 1.62809I
7.90755 − 3.97377I 0
u = −0.99875 − 1.14713I
a = 0.882856 + 0.413980I
b = −0.02860 + 1.62809I
7.90755 + 3.97377I 0
u = 0.322466
a = −1.13192
b = 0.346289
−0.742548 −13.8050
10
II.
I
u
2
= h−u
9
− 2u
7
+ · · · + b − 3, u
9
− 2u
8
+ · · · + a − 5, u
10
− u
9
+ · · · + 5u
2
+ 1i
(i) Arc colorings
a
5
=
1
0
a
8
=
0
u
a
4
=
1
u
2
a
1
=
−u
9
+ 2u
8
− 4u
7
+ 5u
6
− 8u
5
+ 11u
4
− 7u
3
+ 9u
2
− 2u + 5
u
9
+ 2u
7
+ 3u
6
+ 4u
5
+ 7u
4
+ u
3
+ 10u
2
+ 3
a
9
=
u
u
3
+ u
a
2
=
u
8
− u
7
+ 4u
6
− 2u
5
+ 9u
4
− 3u
3
+ 10u
2
− u + 5
u
9
+ 2u
7
+ 3u
6
+ 4u
5
+ 7u
4
+ u
3
+ 11u
2
+ 3
a
3
=
u
9
− 5u
8
+ 8u
7
− 17u
6
+ 16u
5
− 35u
4
+ 20u
3
− 32u
2
+ 6u − 10
u
9
− 3u
8
+ 6u
7
− 9u
6
+ 12u
5
− 17u
4
+ 14u
3
− 12u
2
+ 4u − 2
a
7
=
5u
9
− 5u
8
+ 19u
7
− 9u
6
+ 41u
5
− 13u
4
+ 41u
3
− 2u
2
+ 15u + 1
3u
9
− 4u
8
+ 12u
7
− 8u
6
+ 24u
5
− 13u
4
+ 23u
3
− 4u
2
+ 5u
a
11
=
2u
8
− 2u
7
+ 8u
6
− 4u
5
+ 18u
4
− 6u
3
+ 19u
2
− 2u + 8
u
9
+ 2u
7
+ 3u
6
+ 4u
5
+ 7u
4
+ u
3
+ 10u
2
+ 3
a
6
=
−u
9
+ 5u
8
− 9u
7
+ 17u
6
− 18u
5
+ 33u
4
− 24u
3
+ 28u
2
− 7u + 6
−3u
9
+ 3u
8
− 11u
7
+ 5u
6
− 23u
5
+ 7u
4
− 21u
3
− 6u − 2
a
10
=
−6u
9
+ 5u
8
− 20u
7
+ 5u
6
− 41u
5
+ 4u
4
− 34u
3
− 11u
2
− 7u − 5
−u
8
+ 2u
7
− 5u
6
+ 5u
5
− 10u
4
+ 9u
3
− 11u
2
+ 5u − 3
a
10
=
−6u
9
+ 5u
8
− 20u
7
+ 5u
6
− 41u
5
+ 4u
4
− 34u
3
− 11u
2
− 7u − 5
−u
8
+ 2u
7
− 5u
6
+ 5u
5
− 10u
4
+ 9u
3
− 11u
2
+ 5u − 3
(ii) Obstruction class = 1
(iii) Cusp Shapes = u
9
− 4u
8
+ 7u
7
− 12u
6
+ 12u
5
− 21u
4
+ 13u
3
− 18u
2
− 9
11
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
u
10
− 2u
9
+ u
8
− u
6
− u
5
+ 3u
4
+ u
3
− u
2
− u + 1
c
2
u
10
+ 5u
8
+ u
7
+ 10u
6
+ 3u
5
+ 9u
4
+ 2u
3
+ 4u
2
+ u + 1
c
3
u
10
+ 3u
7
+ 3u
6
− 2u
5
− 3u
4
+ u
3
+ 4u
2
+ 3u + 1
c
4
u
10
− u
9
+ 4u
8
− 2u
7
+ 9u
6
− 3u
5
+ 10u
4
− u
3
+ 5u
2
+ 1
c
5
, c
6
u
10
+ 7u
8
+ 17u
6
+ 17u
4
− u
3
+ 7u
2
− 2u + 1
c
7
u
10
+ 5u
8
− u
7
+ 10u
6
− 3u
5
+ 9u
4
− 2u
3
+ 4u
2
− u + 1
c
8
u
10
+ u
9
+ 4u
8
+ 2u
7
+ 9u
6
+ 3u
5
+ 10u
4
+ u
3
+ 5u
2
+ 1
c
9
u
10
+ u
9
− u
8
− u
7
+ 3u
6
+ u
5
− u
4
+ u
2
+ 2u + 1
c
10
, c
11
u
10
+ 7u
8
+ 17u
6
+ 17u
4
+ u
3
+ 7u
2
+ 2u + 1
12
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
y
10
− 2y
9
− y
8
+ 9y
6
− 11y
5
+ 15y
4
− 11y
3
+ 9y
2
− 3y + 1
c
2
, c
7
y
10
+ 10y
9
+ ··· + 7y + 1
c
3
y
10
+ 6y
8
− 15y
7
+ 29y
6
− 26y
5
+ 19y
4
− 7y
3
+ 4y
2
− y + 1
c
4
, c
8
y
10
+ 7y
9
+ ··· + 10y + 1
c
5
, c
6
, c
10
c
11
y
10
+ 14y
9
+ ··· + 10y + 1
c
9
y
10
− 3y
9
+ 9y
8
− 11y
7
+ 15y
6
− 11y
5
+ 9y
4
− y
2
− 2y + 1
13
(vi) Complex Volumes and Cusp Shapes
Solutions to I
u
2
√
−1(vol +
√
−1CS) Cusp shape
u = 0.376339 + 0.979659I
a = −0.010197 − 0.670492I
b = 0.177185 + 1.148900I
1.42305 + 1.66512I −4.81318 − 3.74793I
u = 0.376339 − 0.979659I
a = −0.010197 + 0.670492I
b = 0.177185 − 1.148900I
1.42305 − 1.66512I −4.81318 + 3.74793I
u = 0.081656 + 0.697719I
a = 2.80710 + 0.06561I
b = −0.383617 + 0.756267I
3.50766 + 1.39846I −4.77165 − 3.39480I
u = 0.081656 − 0.697719I
a = 2.80710 − 0.06561I
b = −0.383617 − 0.756267I
3.50766 − 1.39846I −4.77165 + 3.39480I
u = −0.639127 + 1.159460I
a = −0.666258 + 0.191081I
b = 0.211333 + 0.326245I
−1.26483 − 3.13412I −9.57651 + 7.99526I
u = −0.639127 − 1.159460I
a = −0.666258 − 0.191081I
b = 0.211333 − 0.326245I
−1.26483 + 3.13412I −9.57651 − 7.99526I
u = −0.207273 + 0.612220I
a = 2.20929 − 0.95728I
b = −0.07477 − 1.69713I
12.44750 − 3.08863I −2.40432 − 0.06420I
u = −0.207273 − 0.612220I
a = 2.20929 + 0.95728I
b = −0.07477 + 1.69713I
12.44750 + 3.08863I −2.40432 + 0.06420I
u = 0.88840 + 1.31274I
a = −0.839929 − 0.058905I
b = 0.06987 − 1.53463I
5.27080 + 4.15690I −7.93433 − 8.62435I
u = 0.88840 − 1.31274I
a = −0.839929 + 0.058905I
b = 0.06987 + 1.53463I
5.27080 − 4.15690I −7.93433 + 8.62435I
14
III. u-Polynomials
Crossings u-Polynomials at each crossing
c
1
(u
10
− 2u
9
+ u
8
− u
6
− u
5
+ 3u
4
+ u
3
− u
2
− u + 1)
· (u
55
+ 3u
54
+ ··· + 3u
2
+ 1)
c
2
(u
10
+ 5u
8
+ u
7
+ 10u
6
+ 3u
5
+ 9u
4
+ 2u
3
+ 4u
2
+ u + 1)
· (u
55
− u
54
+ ··· − 8u + 88)
c
3
(u
10
+ 3u
7
+ 3u
6
− 2u
5
− 3u
4
+ u
3
+ 4u
2
+ 3u + 1)
· (u
55
− 9u
54
+ ··· − 76u + 7)
c
4
(u
10
− u
9
+ 4u
8
− 2u
7
+ 9u
6
− 3u
5
+ 10u
4
− u
3
+ 5u
2
+ 1)
· (u
55
− 2u
54
+ ··· − 21u + 19)
c
5
, c
6
(u
10
+ 7u
8
+ ··· − 2u + 1)(u
55
+ u
54
+ ··· − 5u + 7)
c
7
(u
10
+ 5u
8
− u
7
+ 10u
6
− 3u
5
+ 9u
4
− 2u
3
+ 4u
2
− u + 1)
· (u
55
− u
54
+ ··· − 8u + 88)
c
8
(u
10
+ u
9
+ 4u
8
+ 2u
7
+ 9u
6
+ 3u
5
+ 10u
4
+ u
3
+ 5u
2
+ 1)
· (u
55
− 2u
54
+ ··· − 21u + 19)
c
9
(u
10
+ u
9
− u
8
− u
7
+ 3u
6
+ u
5
− u
4
+ u
2
+ 2u + 1)
· (u
55
+ 12u
53
+ ··· − 2271u + 6677)
c
10
, c
11
(u
10
+ 7u
8
+ ··· + 2u + 1)(u
55
+ u
54
+ ··· − 5u + 7)
15
IV. Riley Polynomials
Crossings Riley Polynomials at each crossing
c
1
(y
10
− 2y
9
− y
8
+ 9y
6
− 11y
5
+ 15y
4
− 11y
3
+ 9y
2
− 3y + 1)
· (y
55
− 3y
54
+ ··· − 6y −1)
c
2
, c
7
(y
10
+ 10y
9
+ ··· + 7y + 1)(y
55
+ 45y
54
+ ··· − 134048y −7744)
c
3
(y
10
+ 6y
8
− 15y
7
+ 29y
6
− 26y
5
+ 19y
4
− 7y
3
+ 4y
2
− y + 1)
· (y
55
+ 3y
54
+ ··· − 160y −49)
c
4
, c
8
(y
10
+ 7y
9
+ ··· + 10y + 1)(y
55
+ 30y
54
+ ··· − 927y −361)
c
5
, c
6
, c
10
c
11
(y
10
+ 14y
9
+ ··· + 10y + 1)(y
55
+ 69y
54
+ ··· − 843y −49)
c
9
(y
10
− 3y
9
+ 9y
8
− 11y
7
+ 15y
6
− 11y
5
+ 9y
4
− y
2
− 2y + 1)
· (y
55
+ 24y
54
+ ··· − 671436323y −44582329)
16
