12a
0201
(K12a
0201
)
A knot diagram
1
Linearized knot diagam
3 5 11 7 2 10 1 12 4 6 9 8
Solving Sequence
8,12 4,9
10 1 7 5 6 11 3 2
c
8
c
9
c
12
c
7
c
4
c
6
c
11
c
3
c
2
c
1
, c
5
, c
10
Ideals for irreducible components
2
of X
par
I
u
1
= h−3.58867 × 10
91
u
83
+ 1.02171 × 10
92
u
82
+ ··· + 1.57098 × 10
92
b − 1.00231 × 10
92
,
− 1.83263 × 10
92
u
83
+ 5.48113 × 10
92
u
82
+ ··· + 1.57098 × 10
92
a + 7.20038 × 10
92
, u
84
− 3u
83
+ ··· − 3u + 1i
I
u
2
= hu
2
a + b, −10u
2
a + 25a
2
+ 5au + 13u
2
− 15a + 6u + 17, u
3
+ u
2
+ 2u + 1i
* 2 irreducible components of dim
C
= 0, with total 90 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−3.59×10
91
u
83
+1.02×10
92
u
82
+· · ·+1.57×10
92
b−1.00×10
92
, −1.83×
10
92
u
83
+5.48×10
92
u
82
+· · ·+1.57×10
92
a+7.20×10
92
, u
84
−3u
83
+· · ·−3u+1i
(i) Arc colorings
a
8
=
1
0
a
12
=
0
u
a
4
=
1.16655u
83
− 3.48898u
82
+ ··· + 6.40630u − 4.58336
0.228435u
83
− 0.650361u
82
+ ··· + 0.796213u + 0.638014
a
9
=
1
−u
2
a
10
=
0.00496120u
83
+ 0.0416024u
82
+ ··· − 0.527099u − 0.844089
0.0803009u
83
− 0.303932u
82
+ ··· + 0.736204u + 0.163754
a
1
=
u
u
a
7
=
u
2
+ 1
u
2
a
5
=
0.869710u
83
− 2.51392u
82
+ ··· + 3.61734u − 4.81101
0.108064u
83
+ 0.181385u
82
+ ··· − 0.185590u + 1.02410
a
6
=
−0.163754u
83
+ 0.571563u
82
+ ··· − 3.05646u + 1.22747
−0.0564860u
83
+ 0.102861u
82
+ ··· + 0.829205u + 0.00496120
a
11
=
−u
u
3
+ u
a
3
=
0.835016u
83
− 2.40727u
82
+ ··· + 5.41664u − 4.56959
0.175384u
83
− 0.0477895u
82
+ ··· + 1.19301u + 0.711354
a
2
=
−0.667963u
83
+ 1.84046u
82
+ ··· − 5.88896u − 1.51691
−0.0928646u
83
+ 0.425791u
82
+ ··· + 3.33040u − 0.355437
(ii) Obstruction class = −1
(iii) Cusp Shapes = 2.16495u
83
− 5.74232u
82
+ ··· + 10.7785u − 2.44552
2
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
u
84
+ 40u
83
+ ··· + 3294u + 625
c
2
, c
5
u
84
+ 4u
83
+ ··· + 166u + 25
c
3
25(25u
84
+ 105u
83
+ ··· − 18688u + 2563)
c
4
25(25u
84
+ 10u
83
+ ··· + 227461u + 20617)
c
6
, c
10
u
84
− 3u
83
+ ··· − 3u + 1
c
7
, c
8
, c
11
c
12
u
84
+ 3u
83
+ ··· + 3u + 1
c
9
u
84
− u
83
+ ··· + 8800u + 8000
3
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
y
84
+ 12y
83
+ ··· − 3086686y + 390625
c
2
, c
5
y
84
+ 40y
83
+ ··· + 3294y + 625
c
3
625(625y
84
− 31725y
83
+ ··· − 1.22498 × 10
8
y + 6568969)
c
4
625(625y
84
− 13650y
83
+ ··· − 5.34301 × 10
10
y + 4.25061 × 10
8
)
c
6
, c
10
y
84
+ 47y
83
+ ··· + 19y + 1
c
7
, c
8
, c
11
c
12
y
84
+ 99y
83
+ ··· + 19y + 1
c
9
y
84
− 35y
83
+ ··· − 789120000y + 64000000
4
(vi) Complex Volumes and Cusp Shapes
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.559377 + 0.850834I
a = −1.34504 − 0.79140I
b = −0.0424165 + 0.1039430I
−5.4555 + 13.7745I 0
u = 0.559377 − 0.850834I
a = −1.34504 + 0.79140I
b = −0.0424165 − 0.1039430I
−5.4555 − 13.7745I 0
u = −0.603908 + 0.839047I
a = 0.818244 − 0.598416I
b = −0.0640806 + 0.0705229I
−1.66257 − 7.72348I 0
u = −0.603908 − 0.839047I
a = 0.818244 + 0.598416I
b = −0.0640806 − 0.0705229I
−1.66257 + 7.72348I 0
u = 0.354001 + 0.884267I
a = −1.44947 − 0.48407I
b = 0.151051 − 0.266514I
−8.77859 + 4.94528I 0
u = 0.354001 − 0.884267I
a = −1.44947 + 0.48407I
b = 0.151051 + 0.266514I
−8.77859 − 4.94528I 0
u = 0.501059 + 0.802771I
a = 1.45664 + 0.76972I
b = −0.0915011 − 0.0759455I
−3.02003 + 8.18197I 0
u = 0.501059 − 0.802771I
a = 1.45664 − 0.76972I
b = −0.0915011 + 0.0759455I
−3.02003 − 8.18197I 0
u = 0.575841 + 0.733284I
a = −0.084003 − 1.043710I
b = 0.182438 − 0.080722I
−7.12558 + 2.31715I 0
u = 0.575841 − 0.733284I
a = −0.084003 + 1.043710I
b = 0.182438 + 0.080722I
−7.12558 − 2.31715I 0
5
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.352613 + 0.849364I
a = 0.561264 + 1.147210I
b = 0.162827 + 0.112680I
−3.83598 − 0.83646I 0
u = 0.352613 − 0.849364I
a = 0.561264 − 1.147210I
b = 0.162827 − 0.112680I
−3.83598 + 0.83646I 0
u = −0.059146 + 1.084560I
a = 0.794617 + 0.270479I
b = 0.322778 − 0.026997I
−3.51431 − 1.41708I 0
u = −0.059146 − 1.084560I
a = 0.794617 − 0.270479I
b = 0.322778 + 0.026997I
−3.51431 + 1.41708I 0
u = −0.505379 + 0.743093I
a = −0.966789 + 0.597818I
b = 0.0998708 + 0.0522679I
0.26259 − 2.97021I 0
u = −0.505379 − 0.743093I
a = −0.966789 − 0.597818I
b = 0.0998708 − 0.0522679I
0.26259 + 2.97021I 0
u = 0.498502 + 0.985151I
a = −0.394841 − 0.857254I
b = −0.080456 + 0.122688I
−6.24548 − 5.02549I 0
u = 0.498502 − 0.985151I
a = −0.394841 + 0.857254I
b = −0.080456 − 0.122688I
−6.24548 + 5.02549I 0
u = −0.823438 + 0.141577I
a = 0.235246 + 0.004564I
b = 0.607378 − 0.197816I
0.48308 + 2.97342I 0
u = −0.823438 − 0.141577I
a = 0.235246 − 0.004564I
b = 0.607378 + 0.197816I
0.48308 − 2.97342I 0
6
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.350172 + 1.132160I
a = 0.625704 − 0.237671I
b = 0.198471 + 0.000769I
−3.54157 − 1.27620I 0
u = −0.350172 − 1.132160I
a = 0.625704 + 0.237671I
b = 0.198471 − 0.000769I
−3.54157 + 1.27620I 0
u = 0.774229 + 0.059652I
a = −0.319713 − 0.244575I
b = −0.930111 − 0.495675I
−3.06074 − 9.34032I 1.08705 + 7.00360I
u = 0.774229 − 0.059652I
a = −0.319713 + 0.244575I
b = −0.930111 + 0.495675I
−3.06074 + 9.34032I 1.08705 − 7.00360I
u = −0.057154 + 0.759277I
a = 2.92385 − 0.76517I
b = 1.44744 − 0.65670I
−2.74047 − 1.50981I −1.82977 + 7.34075I
u = −0.057154 − 0.759277I
a = 2.92385 + 0.76517I
b = 1.44744 + 0.65670I
−2.74047 + 1.50981I −1.82977 − 7.34075I
u = −0.283084 + 0.680233I
a = 0.176113 + 0.832722I
b = 0.305432 − 1.203210I
−3.10028 − 5.80914I −1.88912 + 10.77046I
u = −0.283084 − 0.680233I
a = 0.176113 − 0.832722I
b = 0.305432 + 1.203210I
−3.10028 + 5.80914I −1.88912 − 10.77046I
u = −0.663601 + 0.245565I
a = −0.299112 + 0.012132I
b = −0.426042 + 0.391408I
1.80973 − 0.97588I 6.29958 − 0.92330I
u = −0.663601 − 0.245565I
a = −0.299112 − 0.012132I
b = −0.426042 − 0.391408I
1.80973 + 0.97588I 6.29958 + 0.92330I
7
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.666820 + 0.079514I
a = 0.382678 + 0.101341I
b = 0.868529 + 0.564372I
−0.84887 − 4.24920I 4.48446 + 3.03882I
u = 0.666820 − 0.079514I
a = 0.382678 − 0.101341I
b = 0.868529 − 0.564372I
−0.84887 + 4.24920I 4.48446 − 3.03882I
u = 0.627872 + 0.171062I
a = −0.669086 + 0.483574I
b = −0.703760 + 0.442978I
−5.54769 + 1.76630I −2.07508 − 2.33583I
u = 0.627872 − 0.171062I
a = −0.669086 − 0.483574I
b = −0.703760 − 0.442978I
−5.54769 − 1.76630I −2.07508 + 2.33583I
u = 0.196060 + 0.617529I
a = 1.239230 − 0.333181I
b = −0.247349 − 1.018570I
−0.71568 + 3.16029I 2.36917 − 2.88022I
u = 0.196060 − 0.617529I
a = 1.239230 + 0.333181I
b = −0.247349 + 1.018570I
−0.71568 − 3.16029I 2.36917 + 2.88022I
u = −0.181114 + 0.588314I
a = −2.47298 + 3.00036I
b = −1.47689 + 0.99560I
−3.13471 + 1.93596I 4.26373 + 2.32250I
u = −0.181114 − 0.588314I
a = −2.47298 − 3.00036I
b = −1.47689 − 0.99560I
−3.13471 − 1.93596I 4.26373 − 2.32250I
u = −0.285706 + 1.360680I
a = −0.240060 + 0.370676I
b = −0.219517 + 0.162799I
−3.25781 − 4.38865I 0
u = −0.285706 − 1.360680I
a = −0.240060 − 0.370676I
b = −0.219517 − 0.162799I
−3.25781 + 4.38865I 0
8
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.273958 + 0.517742I
a = 2.14473 + 0.91311I
b = −0.732241 − 0.347542I
−0.27546 + 3.96105I 3.31158 − 10.67062I
u = 0.273958 − 0.517742I
a = 2.14473 − 0.91311I
b = −0.732241 + 0.347542I
−0.27546 − 3.96105I 3.31158 + 10.67062I
u = −0.278794 + 0.406348I
a = −1.60602 + 0.57998I
b = 0.281917 + 0.460637I
0.456460 − 1.219620I 6.20987 + 4.56453I
u = −0.278794 − 0.406348I
a = −1.60602 − 0.57998I
b = 0.281917 − 0.460637I
0.456460 + 1.219620I 6.20987 − 4.56453I
u = −0.293880 + 0.377603I
a = −1.078430 − 0.084585I
b = 0.042583 + 0.717975I
0.538633 − 1.103160I 7.21508 + 6.37604I
u = −0.293880 − 0.377603I
a = −1.078430 + 0.084585I
b = 0.042583 − 0.717975I
0.538633 + 1.103160I 7.21508 − 6.37604I
u = −0.00893 + 1.56295I
a = 0.97735 + 1.24513I
b = 1.66511 + 1.48668I
−6.12688 − 1.59937I 0
u = −0.00893 − 1.56295I
a = 0.97735 − 1.24513I
b = 1.66511 − 1.48668I
−6.12688 + 1.59937I 0
u = −0.01945 + 1.57262I
a = 1.93490 + 0.40789I
b = 3.50479 + 0.31797I
−6.44558 − 1.79187I 0
u = −0.01945 − 1.57262I
a = 1.93490 − 0.40789I
b = 3.50479 − 0.31797I
−6.44558 + 1.79187I 0
9
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.04000 + 1.57921I
a = −2.69888 − 0.37859I
b = −4.75339 − 0.35957I
−7.51330 + 4.86891I 0
u = 0.04000 − 1.57921I
a = −2.69888 + 0.37859I
b = −4.75339 + 0.35957I
−7.51330 − 4.86891I 0
u = −0.01120 + 1.58483I
a = −0.33329 − 1.70734I
b = −0.40623 − 4.78895I
−10.56600 + 1.42603I 0
u = −0.01120 − 1.58483I
a = −0.33329 + 1.70734I
b = −0.40623 + 4.78895I
−10.56600 − 1.42603I 0
u = 0.288131 + 0.291830I
a = −0.748039 − 1.103380I
b = 0.695579 + 0.725202I
0.29629 − 1.71529I 6.13579 + 1.42425I
u = 0.288131 − 0.291830I
a = −0.748039 + 1.103380I
b = 0.695579 − 0.725202I
0.29629 + 1.71529I 6.13579 − 1.42425I
u = 0.04376 + 1.60820I
a = −1.102070 − 0.442715I
b = −2.15482 + 0.08868I
−8.48978 + 3.97458I 0
u = 0.04376 − 1.60820I
a = −1.102070 + 0.442715I
b = −2.15482 − 0.08868I
−8.48978 − 3.97458I 0
u = −0.06572 + 1.61236I
a = 0.25388 − 1.78486I
b = 0.55057 − 2.45686I
−11.01890 − 7.03717I 0
u = −0.06572 − 1.61236I
a = 0.25388 + 1.78486I
b = 0.55057 + 2.45686I
−11.01890 + 7.03717I 0
10
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.02406 + 1.63596I
a = −1.27658 + 1.06452I
b = −3.37497 + 3.38315I
−11.09410 − 1.87001I 0
u = −0.02406 − 1.63596I
a = −1.27658 − 1.06452I
b = −3.37497 − 3.38315I
−11.09410 + 1.87001I 0
u = 0.10980 + 1.63370I
a = −1.243870 − 0.667925I
b = −2.51489 − 1.49587I
−12.27640 + 0.94689I 0
u = 0.10980 − 1.63370I
a = −1.243870 + 0.667925I
b = −2.51489 + 1.49587I
−12.27640 − 0.94689I 0
u = −0.14236 + 1.63151I
a = 1.60169 − 0.04119I
b = 3.11449 − 0.09048I
−7.86900 − 5.39498I 0
u = −0.14236 − 1.63151I
a = 1.60169 + 0.04119I
b = 3.11449 + 0.09048I
−7.86900 + 5.39498I 0
u = 0.18027 + 1.63208I
a = 1.118390 + 0.583138I
b = 2.08381 + 1.15494I
−15.1614 + 5.2174I 0
u = 0.18027 − 1.63208I
a = 1.118390 − 0.583138I
b = 2.08381 − 1.15494I
−15.1614 − 5.2174I 0
u = 0.14361 + 1.64435I
a = −2.11765 − 0.04963I
b = −4.19419 − 0.00744I
−11.3977 + 10.6415I 0
u = 0.14361 − 1.64435I
a = −2.11765 + 0.04963I
b = −4.19419 + 0.00744I
−11.3977 − 10.6415I 0
11
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.09631 + 1.66230I
a = 2.20269 − 0.24901I
b = 4.20217 − 0.38809I
−17.5922 + 6.6845I 0
u = 0.09631 − 1.66230I
a = 2.20269 + 0.24901I
b = 4.20217 + 0.38809I
−17.5922 − 6.6845I 0
u = −0.328502 + 0.059345I
a = 2.21199 − 2.70852I
b = −0.726650 − 0.503743I
−1.42146 + 3.57364I 4.61344 − 2.53748I
u = −0.328502 − 0.059345I
a = 2.21199 + 2.70852I
b = −0.726650 + 0.503743I
−1.42146 − 3.57364I 4.61344 + 2.53748I
u = −0.17610 + 1.65959I
a = −1.52509 + 0.08404I
b = −3.02998 + 0.08952I
−10.1779 − 10.7238I 0
u = −0.17610 − 1.65959I
a = −1.52509 − 0.08404I
b = −3.02998 − 0.08952I
−10.1779 + 10.7238I 0
u = 0.16399 + 1.66168I
a = 1.98755 + 0.07708I
b = 4.04967 + 0.09312I
−14.0467 + 16.5764I 0
u = 0.16399 − 1.66168I
a = 1.98755 − 0.07708I
b = 4.04967 − 0.09312I
−14.0467 − 16.5764I 0
u = 0.184110 + 0.262726I
a = −2.32875 − 0.09910I
b = 0.492273 + 0.447222I
0.19160 − 1.53066I 0.415592 + 0.997580I
u = 0.184110 − 0.262726I
a = −2.32875 + 0.09910I
b = 0.492273 − 0.447222I
0.19160 + 1.53066I 0.415592 − 0.997580I
12
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.07757 + 1.68352I
a = −1.51866 − 0.11008I
b = −3.13003 − 0.08518I
−13.07090 − 2.69496I 0
u = −0.07757 − 1.68352I
a = −1.51866 + 0.11008I
b = −3.13003 + 0.08518I
−13.07090 + 2.69496I 0
u = 0.10895 + 1.70761I
a = 1.271630 + 0.476012I
b = 2.67034 + 0.89787I
−15.7142 − 2.6891I 0
u = 0.10895 − 1.70761I
a = 1.271630 − 0.476012I
b = 2.67034 − 0.89787I
−15.7142 + 2.6891I 0
13
II. I
u
2
= hu
2
a + b, −10u
2
a + 13u
2
+ · · · − 15a + 17, u
3
+ u
2
+ 2u + 1i
(i) Arc colorings
a
8
=
1
0
a
12
=
0
u
a
4
=
a
−u
2
a
a
9
=
1
−u
2
a
10
=
1
−u
2
a
1
=
u
u
a
7
=
u
2
+ 1
u
2
a
5
=
2a
−2u
2
a − au
a
6
=
−u
−u
a
11
=
−u
−u
2
− u − 1
a
3
=
u
2
a + a
−u
2
a − au − a
a
2
=
u
2
a −
4
5
u
2
+ a +
2
5
u −
6
5
−u
2
a − au +
1
5
u
2
− a +
7
5
u +
4
5
(ii) Obstruction class = 1
(iii) Cusp Shapes =
27
5
u
2
a +
74
5
au +
87
25
u
2
+
53
5
a +
94
25
u +
133
25
14
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
, c
5
(u
2
− u + 1)
3
c
2
(u
2
+ u + 1)
3
c
3
25(25u
6
− 20u
5
+ 21u
4
− 6u
3
+ 5u
2
− u + 1)
c
4
25(25u
6
− 35u
5
+ 29u
4
− 18u
3
+ 9u
2
− 4u + 1)
c
6
(u
3
− u
2
+ 1)
2
c
7
, c
8
(u
3
+ u
2
+ 2u + 1)
2
c
9
u
6
c
10
(u
3
+ u
2
− 1)
2
c
11
, c
12
(u
3
− u
2
+ 2u − 1)
2
15
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
, c
2
, c
5
(y
2
+ y + 1)
3
c
3
625(625y
6
+ 650y
5
+ 451y
4
+ 184y
3
+ 55y
2
+ 9y + 1)
c
4
625(625y
6
+ 225y
5
+ 31y
4
− 32y
3
− 5y
2
+ 2y + 1)
c
6
, c
10
(y
3
− y
2
+ 2y −1)
2
c
7
, c
8
, c
11
c
12
(y
3
+ 3y
2
+ 2y −1)
2
c
9
y
6
16
(vi) Complex Volumes and Cusp Shapes
Solutions to I
u
2
√
−1(vol +
√
−1CS) Cusp shape
u = −0.215080 + 1.307140I
a = −0.432147 − 0.224180I
b = −0.592331 − 0.615655I
−3.02413 − 4.85801I 2.36205 + 10.05749I
u = −0.215080 + 1.307140I
a = 0.410219 − 0.262160I
b = 0.829338 − 0.205146I
−3.02413 − 0.79824I 3.05664 − 3.74022I
u = −0.215080 − 1.307140I
a = −0.432147 + 0.224180I
b = −0.592331 + 0.615655I
−3.02413 + 4.85801I 2.36205 − 10.05749I
u = −0.215080 − 1.307140I
a = 0.410219 + 0.262160I
b = 0.829338 + 0.205146I
−3.02413 + 0.79824I 3.05664 + 3.74022I
u = −0.569840
a = 0.421928 + 0.730800I
b = −0.137007 − 0.237304I
1.11345 − 2.02988I 5.96131 + 2.86462I
u = −0.569840
a = 0.421928 − 0.730800I
b = −0.137007 + 0.237304I
1.11345 + 2.02988I 5.96131 − 2.86462I
17
III. u-Polynomials
Crossings u-Polynomials at each crossing
c
1
((u
2
− u + 1)
3
)(u
84
+ 40u
83
+ ··· + 3294u + 625)
c
2
((u
2
+ u + 1)
3
)(u
84
+ 4u
83
+ ··· + 166u + 25)
c
3
625(25u
6
− 20u
5
+ 21u
4
− 6u
3
+ 5u
2
− u + 1)
· (25u
84
+ 105u
83
+ ··· − 18688u + 2563)
c
4
625(25u
6
− 35u
5
+ 29u
4
− 18u
3
+ 9u
2
− 4u + 1)
· (25u
84
+ 10u
83
+ ··· + 227461u + 20617)
c
5
((u
2
− u + 1)
3
)(u
84
+ 4u
83
+ ··· + 166u + 25)
c
6
((u
3
− u
2
+ 1)
2
)(u
84
− 3u
83
+ ··· − 3u + 1)
c
7
, c
8
((u
3
+ u
2
+ 2u + 1)
2
)(u
84
+ 3u
83
+ ··· + 3u + 1)
c
9
u
6
(u
84
− u
83
+ ··· + 8800u + 8000)
c
10
((u
3
+ u
2
− 1)
2
)(u
84
− 3u
83
+ ··· − 3u + 1)
c
11
, c
12
((u
3
− u
2
+ 2u − 1)
2
)(u
84
+ 3u
83
+ ··· + 3u + 1)
18
IV. Riley Polynomials
Crossings Riley Polynomials at each crossing
c
1
((y
2
+ y + 1)
3
)(y
84
+ 12y
83
+ ··· − 3086686y + 390625)
c
2
, c
5
((y
2
+ y + 1)
3
)(y
84
+ 40y
83
+ ··· + 3294y + 625)
c
3
390625(625y
6
+ 650y
5
+ 451y
4
+ 184y
3
+ 55y
2
+ 9y + 1)
· (625y
84
− 31725y
83
+ ··· − 122497860y + 6568969)
c
4
390625(625y
6
+ 225y
5
+ 31y
4
− 32y
3
− 5y
2
+ 2y + 1)
· (625y
84
− 13650y
83
+ ··· − 53430131371y + 425060689)
c
6
, c
10
((y
3
− y
2
+ 2y −1)
2
)(y
84
+ 47y
83
+ ··· + 19y + 1)
c
7
, c
8
, c
11
c
12
((y
3
+ 3y
2
+ 2y −1)
2
)(y
84
+ 99y
83
+ ··· + 19y + 1)
c
9
y
6
(y
84
− 35y
83
+ ··· − 7.89120 × 10
8
y + 6.40000 × 10
7
)
19
