12n
0710
(K12n
0710
)
A knot diagram
1
Linearized knot diagam
4 5 6 9 11 1 12 4 5 2 3 7
Solving Sequence
5,9 3,10
2 11 6 12 4 1 8 7
c
9
c
2
c
10
c
5
c
11
c
4
c
1
c
8
c
7
c
3
, c
6
, c
12
Ideals for irreducible components
2
of X
par
I
u
1
= h−9.84739 × 10
197
u
63
+ 8.49535 × 10
197
u
62
+ ··· + 5.51022 × 10
197
b + 6.64943 × 10
198
,
− 4.80929 × 10
198
u
63
+ 4.53927 × 10
198
u
62
+ ··· + 5.51022 × 10
197
a + 5.22063 × 10
199
,
u
64
− u
63
+ ··· − 20u + 1i
I
u
2
= hu
16
− 6u
14
+ u
13
+ 9u
12
− 3u
11
+ 5u
10
− 2u
9
− 13u
8
+ 2u
7
− 3u
6
+ 8u
5
+ 5u
4
− u
3
+ u
2
+ b − 4u,
1799u
16
+ 519u
15
+ ··· + 4357a − 2411,
u
17
− 6u
15
+ u
14
+ 9u
13
− 3u
12
+ 5u
11
− 2u
10
− 13u
9
+ 2u
8
− 3u
7
+ 8u
6
+ 5u
5
− u
4
+ u
3
− 4u
2
− 1i
* 2 irreducible components of dim
C
= 0, with total 81 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−9.85 × 10
197
u
63
+ 8.50 × 10
197
u
62
+ · · · + 5.51 × 10
197
b + 6.65 ×
10
198
, −4.81 × 10
198
u
63
+ 4.54 × 10
198
u
62
+ · · · + 5.51 × 10
197
a + 5.22 ×
10
199
, u
64
− u
63
+ · · · − 20u + 1i
(i) Arc colorings
a
5
=
0
u
a
9
=
1
0
a
3
=
8.72794u
63
− 8.23791u
62
+ ··· + 1015.66u − 94.7444
1.78711u
63
− 1.54174u
62
+ ··· + 163.516u − 12.0675
a
10
=
1
u
2
a
2
=
8.72794u
63
− 8.23791u
62
+ ··· + 1015.66u − 94.7444
1.73499u
63
− 1.51601u
62
+ ··· + 164.589u − 12.5575
a
11
=
−8.50482u
63
+ 7.19420u
62
+ ··· − 754.292u + 50.3055
0.558427u
63
− 0.524436u
62
+ ··· + 57.1044u − 5.14866
a
6
=
−16.2392u
63
+ 14.0239u
62
+ ··· − 1517.78u + 114.846
−0.503613u
63
+ 0.312886u
62
+ ··· − 20.3489u + 0.492578
a
12
=
15.8056u
63
− 14.3567u
62
+ ··· + 1688.95u − 154.718
2.21528u
63
− 1.93022u
62
+ ··· + 209.938u − 16.2392
a
4
=
u
u
a
1
=
8.80462u
63
− 8.28444u
62
+ ··· + 1017.23u − 94.4734
1.81167u
63
− 1.56254u
62
+ ··· + 166.161u − 12.2864
a
8
=
−u
2
+ 1
−u
2
a
7
=
−40.2656u
63
+ 34.5054u
62
+ ··· − 3678.46u + 270.546
0.0988770u
63
− 0.205876u
62
+ ··· + 42.0367u − 5.78692
(ii) Obstruction class = −1
(iii) Cusp Shapes = 7.79379u
63
− 6.77904u
62
+ ··· + 738.959u − 67.9797
2
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
u
64
− 8u
63
+ ··· − 495872u − 62464
c
2
u
64
+ 3u
63
+ ··· − 15u + 1
c
3
u
64
+ 2u
63
+ ··· − 471u + 103
c
4
, c
8
, c
9
u
64
− u
63
+ ··· − 20u + 1
c
5
u
64
+ u
63
+ ··· − 10u + 4
c
6
, c
7
, c
12
u
64
+ 28u
62
+ ··· − 8u + 1
c
10
u
64
+ 3u
63
+ ··· − 4u − 1
c
11
u
64
− u
63
+ ··· + 3928u + 509
3
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
y
64
+ 2y
63
+ ··· − 16309354496y + 3901751296
c
2
y
64
− 55y
63
+ ··· − 125y + 1
c
3
y
64
− 24y
63
+ ··· − 336995y + 10609
c
4
, c
8
, c
9
y
64
− 13y
63
+ ··· − 124y + 1
c
5
y
64
− 19y
63
+ ··· − 476y + 16
c
6
, c
7
, c
12
y
64
+ 56y
63
+ ··· − 176y + 1
c
10
y
64
+ 59y
63
+ ··· + 40y + 1
c
11
y
64
− 27y
63
+ ··· − 32929622y + 259081
4
(vi) Complex Volumes and Cusp Shapes
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.946772 + 0.172113I
a = 1.20904 + 0.81815I
b = −0.039257 + 0.252693I
−7.03984 + 1.15992I −8.45062 + 2.47620I
u = 0.946772 − 0.172113I
a = 1.20904 − 0.81815I
b = −0.039257 − 0.252693I
−7.03984 − 1.15992I −8.45062 − 2.47620I
u = 0.620513 + 0.852057I
a = 0.451461 + 1.075960I
b = 0.012545 + 1.195140I
−5.26362 − 5.22706I 0
u = 0.620513 − 0.852057I
a = 0.451461 − 1.075960I
b = 0.012545 − 1.195140I
−5.26362 + 5.22706I 0
u = −0.895472 + 0.225273I
a = −0.719926 − 1.169420I
b = 0.45211 − 1.49025I
−7.09102 + 5.57768I −9.78780 − 6.31285I
u = −0.895472 − 0.225273I
a = −0.719926 + 1.169420I
b = 0.45211 + 1.49025I
−7.09102 − 5.57768I −9.78780 + 6.31285I
u = −1.10338
a = −1.27511
b = 1.02926
−3.14419 6.64080
u = −0.668464 + 0.594810I
a = −1.27542 + 1.56101I
b = 0.1150660 − 0.0493382I
−5.56259 + 7.46134I −9.5893 − 10.8481I
u = −0.668464 − 0.594810I
a = −1.27542 − 1.56101I
b = 0.1150660 + 0.0493382I
−5.56259 − 7.46134I −9.5893 + 10.8481I
u = −0.289994 + 0.835239I
a = −0.248954 + 0.912698I
b = −0.065209 + 1.277520I
0.67458 + 2.02494I −4.55391 − 3.00809I
5
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.289994 − 0.835239I
a = −0.248954 − 0.912698I
b = −0.065209 − 1.277520I
0.67458 − 2.02494I −4.55391 + 3.00809I
u = 0.383113 + 0.779996I
a = 0.0624519 + 0.1220700I
b = −1.63610 + 0.76360I
−3.99030 − 6.24717I −0.94568 + 7.75698I
u = 0.383113 − 0.779996I
a = 0.0624519 − 0.1220700I
b = −1.63610 − 0.76360I
−3.99030 + 6.24717I −0.94568 − 7.75698I
u = −0.796858 + 0.814253I
a = −0.686138 − 0.874115I
b = −0.27617 − 1.49274I
2.89512 − 1.57067I 0
u = −0.796858 − 0.814253I
a = −0.686138 + 0.874115I
b = −0.27617 + 1.49274I
2.89512 + 1.57067I 0
u = 0.035583 + 0.837292I
a = −0.62456 + 1.59253I
b = −0.228134 + 1.170490I
2.11232 + 2.53049I 6.05426 − 0.21193I
u = 0.035583 − 0.837292I
a = −0.62456 − 1.59253I
b = −0.228134 − 1.170490I
2.11232 − 2.53049I 6.05426 + 0.21193I
u = 0.844863 + 0.928870I
a = 0.387692 − 1.093730I
b = −0.69297 − 1.71564I
2.47545 − 5.95909I 0
u = 0.844863 − 0.928870I
a = 0.387692 + 1.093730I
b = −0.69297 + 1.71564I
2.47545 + 5.95909I 0
u = 0.587299 + 0.456573I
a = 0.93747 + 1.58864I
b = −0.0271748 − 0.1050530I
−0.16641 − 4.17847I −4.82690 + 9.90942I
6
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.587299 − 0.456573I
a = 0.93747 − 1.58864I
b = −0.0271748 + 0.1050530I
−0.16641 + 4.17847I −4.82690 − 9.90942I
u = 1.238920 + 0.253379I
a = 1.111320 − 0.076257I
b = −1.088670 + 0.250079I
−7.29418 + 2.08677I 0
u = 1.238920 − 0.253379I
a = 1.111320 + 0.076257I
b = −1.088670 − 0.250079I
−7.29418 − 2.08677I 0
u = −0.477853 + 0.522545I
a = 0.090224 + 0.464450I
b = −0.722519 − 0.003401I
−0.96798 + 1.68910I −2.76791 − 3.93661I
u = −0.477853 − 0.522545I
a = 0.090224 − 0.464450I
b = −0.722519 + 0.003401I
−0.96798 − 1.68910I −2.76791 + 3.93661I
u = −0.371645 + 0.583198I
a = −1.06104 − 1.22517I
b = 1.233790 − 0.127903I
−6.15703 + 3.05371I −8.05868 − 2.43379I
u = −0.371645 − 0.583198I
a = −1.06104 + 1.22517I
b = 1.233790 + 0.127903I
−6.15703 − 3.05371I −8.05868 + 2.43379I
u = −1.33914
a = −0.504517
b = −0.354254
−3.83494 0
u = −0.618625 + 0.231004I
a = −0.735330 + 0.900611I
b = −0.189147 + 0.040922I
−1.152910 + 0.804162I −6.86180 − 2.21679I
u = −0.618625 − 0.231004I
a = −0.735330 − 0.900611I
b = −0.189147 − 0.040922I
−1.152910 − 0.804162I −6.86180 + 2.21679I
7
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.011990 + 0.646543I
a = 0.003999 + 0.200867I
b = 1.132340 + 0.833342I
1.23403 + 1.93321I 3.90920 − 0.55897I
u = −0.011990 − 0.646543I
a = 0.003999 − 0.200867I
b = 1.132340 − 0.833342I
1.23403 − 1.93321I 3.90920 + 0.55897I
u = −1.105410 + 0.786487I
a = 0.785257 + 0.977478I
b = −0.83922 + 1.31352I
1.89472 + 7.69635I 0
u = −1.105410 − 0.786487I
a = 0.785257 − 0.977478I
b = −0.83922 − 1.31352I
1.89472 − 7.69635I 0
u = 0.013218 + 1.373850I
a = 0.320460 + 1.126500I
b = 0.299346 + 1.263480I
−1.88910 − 1.60265I 0
u = 0.013218 − 1.373850I
a = 0.320460 − 1.126500I
b = 0.299346 − 1.263480I
−1.88910 + 1.60265I 0
u = 0.950982 + 1.013230I
a = −0.572316 + 1.036810I
b = 0.71235 + 1.43164I
6.24319 − 3.73740I 0
u = 0.950982 − 1.013230I
a = −0.572316 − 1.036810I
b = 0.71235 − 1.43164I
6.24319 + 3.73740I 0
u = 1.041240 + 0.945389I
a = 0.619213 − 0.729729I
b = 0.03119 − 1.57922I
5.92743 − 3.46657I 0
u = 1.041240 − 0.945389I
a = 0.619213 + 0.729729I
b = 0.03119 + 1.57922I
5.92743 + 3.46657I 0
8
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.75365 + 1.26029I
a = 0.351516 + 1.019420I
b = −0.55158 + 1.56256I
2.81189 − 0.22181I 0
u = −0.75365 − 1.26029I
a = 0.351516 − 1.019420I
b = −0.55158 − 1.56256I
2.81189 + 0.22181I 0
u = 1.20080 + 0.84927I
a = −0.699882 + 0.402344I
b = 0.26781 + 1.48082I
1.37657 − 0.71219I 0
u = 1.20080 − 0.84927I
a = −0.699882 − 0.402344I
b = 0.26781 − 1.48082I
1.37657 + 0.71219I 0
u = 1.45212 + 0.27560I
a = 0.417695 − 0.170926I
b = 0.290992 − 0.440231I
−7.88971 − 3.99663I 0
u = 1.45212 − 0.27560I
a = 0.417695 + 0.170926I
b = 0.290992 + 0.440231I
−7.88971 + 3.99663I 0
u = −1.07999 + 1.05627I
a = −0.415727 − 0.977749I
b = 0.80217 − 1.68585I
4.81609 + 11.04570I 0
u = −1.07999 − 1.05627I
a = −0.415727 + 0.977749I
b = 0.80217 + 1.68585I
4.81609 − 11.04570I 0
u = −1.03083 + 1.17483I
a = 0.607257 + 0.572212I
b = −0.06569 + 1.54841I
5.07836 − 3.02061I 0
u = −1.03083 − 1.17483I
a = 0.607257 − 0.572212I
b = −0.06569 − 1.54841I
5.07836 + 3.02061I 0
9
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −1.25740 + 0.94452I
a = −0.615428 − 0.631213I
b = 0.15943 − 1.58725I
1.15663 + 8.11283I 0
u = −1.25740 − 0.94452I
a = −0.615428 + 0.631213I
b = 0.15943 + 1.58725I
1.15663 − 8.11283I 0
u = 1.57458
a = 0.222480
b = −0.761165
−6.86713 0
u = 1.26337 + 1.06035I
a = 0.460050 − 0.923357I
b = −0.86619 − 1.63300I
−0.4290 − 15.5943I 0
u = 1.26337 − 1.06035I
a = 0.460050 + 0.923357I
b = −0.86619 + 1.63300I
−0.4290 + 15.5943I 0
u = 0.243230 + 0.178886I
a = 1.27379 − 2.06709I
b = −0.18795 − 1.78955I
0.88489 − 2.86889I −14.0400 + 9.1549I
u = 0.243230 − 0.178886I
a = 1.27379 + 2.06709I
b = −0.18795 + 1.78955I
0.88489 + 2.86889I −14.0400 − 9.1549I
u = −1.70737 + 0.16902I
a = −0.205034 + 0.074320I
b = 0.802985 + 0.565756I
−11.04570 + 0.92948I 0
u = −1.70737 − 0.16902I
a = −0.205034 − 0.074320I
b = 0.802985 − 0.565756I
−11.04570 − 0.92948I 0
u = 0.91884 + 1.46723I
a = −0.481154 + 0.649766I
b = −0.09110 + 1.61339I
0.88806 + 6.77478I 0
10
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.91884 − 1.46723I
a = −0.481154 − 0.649766I
b = −0.09110 − 1.61339I
0.88806 − 6.77478I 0
u = 0.252679
a = 4.27072
b = −1.09929
−2.21307 −3.38650
u = 0.1323300 + 0.0240192I
a = −8.60478 + 7.49523I
b = 0.347677 + 0.732130I
−1.86639 − 2.54965I −8.65506 + 4.62722I
u = 0.1323300 − 0.0240192I
a = −8.60478 − 7.49523I
b = 0.347677 − 0.732130I
−1.86639 + 2.54965I −8.65506 − 4.62722I
11
II. I
u
2
= hu
16
− 6u
14
+ · · · + b − 4u, 1799u
16
+ 519u
15
+ · · · + 4357a −
2411, u
17
− 6u
15
+ · · · − 4u
2
− 1i
(i) Arc colorings
a
5
=
0
u
a
9
=
1
0
a
3
=
−0.412899u
16
− 0.119119u
15
+ ··· + 2.76589u + 0.553362
−u
16
+ 6u
14
+ ··· − u
2
+ 4u
a
10
=
1
u
2
a
2
=
−0.412899u
16
− 0.119119u
15
+ ··· + 2.76589u + 0.553362
−0.833142u
16
− 0.295387u
15
+ ··· + 3.58710u − 0.119119
a
11
=
−0.553362u
16
+ 0.412899u
15
+ ··· + 2.19876u − 1.76589
0.119119u
16
+ 0.833142u
15
+ ··· + 0.446638u − 3.58710
a
6
=
0.765894u
16
+ 0.553362u
15
+ ··· − 1.61189u − 2.19876
1.35300u
16
+ 0.434244u
15
+ ··· − 3.84599u − 1.64540
a
12
=
−0.377094u
16
+ 0.784485u
15
+ ··· + 2.87124u − 0.345651
−0.553362u
16
+ 0.412899u
15
+ ··· + 2.19876u − 0.765894
a
4
=
u
u
a
1
=
−0.784485u
16
− 0.0417719u
15
+ ··· + 2.34565u + 0.377094
−1.20473u
16
− 0.218040u
15
+ ··· + 3.16686u − 0.295387
a
8
=
−u
2
+ 1
−u
2
a
7
=
−0.476934u
16
− 0.0236401u
15
+ ··· − 0.595593u − 0.165710
0.719302u
16
− 0.0904292u
15
+ ··· − 2.22975u − 0.381455
(ii) Obstruction class = 1
(iii) Cusp Shapes =
4895
4357
u
16
−
17871
4357
u
15
+ ··· −
1601
4357
u +
40507
4357
12
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
u
17
− 3u
16
+ ··· + 16u + 8
c
2
u
17
+ 2u
16
+ ··· + 5u + 1
c
3
u
17
− 3u
16
+ ··· + 3u − 1
c
4
u
17
− 6u
15
+ ··· + 4u
2
+ 1
c
5
u
17
− 7u
15
+ ··· + 6u
2
− 1
c
6
, c
7
u
17
+ u
16
+ ··· + 2u + 1
c
8
, c
9
u
17
− 6u
15
+ ··· − 4u
2
− 1
c
10
u
17
+ 4u
15
+ ··· − 6u
2
+ 1
c
11
u
17
− 4u
16
+ ··· − 10u + 1
c
12
u
17
− u
16
+ ··· + 2u − 1
13
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
y
17
− 13y
16
+ ··· + 1056y −64
c
2
y
17
− 14y
16
+ ··· + 13y −1
c
3
y
17
− 15y
16
+ ··· + 7y −1
c
4
, c
8
, c
9
y
17
− 12y
16
+ ··· − 8y −1
c
5
y
17
− 14y
16
+ ··· + 12y −1
c
6
, c
7
, c
12
y
17
+ 17y
16
+ ··· + 8y −1
c
10
y
17
+ 8y
16
+ ··· + 12y −1
c
11
y
17
− 6y
16
+ ··· + 54y −1
14
(vi) Complex Volumes and Cusp Shapes
Solutions to I
u
2
√
−1(vol +
√
−1CS) Cusp shape
u = 0.149188 + 0.977232I
a = −0.79763 + 1.52107I
b = −0.152663 + 0.999992I
−0.89531 + 2.12840I −0.45628 − 2.87598I
u = 0.149188 − 0.977232I
a = −0.79763 − 1.52107I
b = −0.152663 − 0.999992I
−0.89531 − 2.12840I −0.45628 + 2.87598I
u = 1.020910 + 0.194503I
a = 1.65137 + 0.24597I
b = −0.945206 + 0.180079I
−8.03635 + 1.72262I −15.7327 − 0.2949I
u = 1.020910 − 0.194503I
a = 1.65137 − 0.24597I
b = −0.945206 − 0.180079I
−8.03635 − 1.72262I −15.7327 + 0.2949I
u = −0.954068
a = −1.55900
b = 1.04814
−3.49060 −17.7910
u = −1.17160
a = 0.342429
b = 0.853536
−4.40670 −11.4820
u = −0.364678 + 0.678159I
a = −0.95485 + 1.05414I
b = 0.615085 + 1.143820I
−4.99963 + 6.37553I −7.40202 − 7.64030I
u = −0.364678 − 0.678159I
a = −0.95485 − 1.05414I
b = 0.615085 − 1.143820I
−4.99963 − 6.37553I −7.40202 + 7.64030I
u = 1.220370 + 0.298347I
a = −0.234736 + 0.427057I
b = −0.773210 + 0.189028I
−8.67583 − 4.10381I −13.17542 + 4.42000I
u = 1.220370 − 0.298347I
a = −0.234736 − 0.427057I
b = −0.773210 − 0.189028I
−8.67583 + 4.10381I −13.17542 − 4.42000I
15
Solutions to I
u
2
√
−1(vol +
√
−1CS) Cusp shape
u = −0.101251 + 0.723699I
a = 0.74002 + 1.48739I
b = 0.189611 + 1.355260I
1.54744 − 2.88304I −4.82319 + 5.28958I
u = −0.101251 − 0.723699I
a = 0.74002 − 1.48739I
b = 0.189611 − 1.355260I
1.54744 + 2.88304I −4.82319 − 5.28958I
u = 0.048493 + 0.560424I
a = 0.462572 + 1.307690I
b = −0.15325 + 1.77110I
1.27811 − 2.77051I 6.14370 + 6.81768I
u = 0.048493 − 0.560424I
a = 0.462572 − 1.307690I
b = −0.15325 − 1.77110I
1.27811 + 2.77051I 6.14370 − 6.81768I
u = 1.70710
a = 0.372194
b = −0.585789
−6.49789 3.79890
u = −1.76376 + 0.17105I
a = −0.444554 + 0.205648I
b = 0.561689 + 0.054472I
−10.85430 − 2.09747I −9.31725 + 4.36886I
u = −1.76376 − 0.17105I
a = −0.444554 − 0.205648I
b = 0.561689 − 0.054472I
−10.85430 + 2.09747I −9.31725 − 4.36886I
16
III. u-Polynomials
Crossings u-Polynomials at each crossing
c
1
(u
17
− 3u
16
+ ··· + 16u + 8)(u
64
− 8u
63
+ ··· − 495872u − 62464)
c
2
(u
17
+ 2u
16
+ ··· + 5u + 1)(u
64
+ 3u
63
+ ··· − 15u + 1)
c
3
(u
17
− 3u
16
+ ··· + 3u − 1)(u
64
+ 2u
63
+ ··· − 471u + 103)
c
4
(u
17
− 6u
15
+ ··· + 4u
2
+ 1)(u
64
− u
63
+ ··· − 20u + 1)
c
5
(u
17
− 7u
15
+ ··· + 6u
2
− 1)(u
64
+ u
63
+ ··· − 10u + 4)
c
6
, c
7
(u
17
+ u
16
+ ··· + 2u + 1)(u
64
+ 28u
62
+ ··· − 8u + 1)
c
8
, c
9
(u
17
− 6u
15
+ ··· − 4u
2
− 1)(u
64
− u
63
+ ··· − 20u + 1)
c
10
(u
17
+ 4u
15
+ ··· − 6u
2
+ 1)(u
64
+ 3u
63
+ ··· − 4u − 1)
c
11
(u
17
− 4u
16
+ ··· − 10u + 1)(u
64
− u
63
+ ··· + 3928u + 509)
c
12
(u
17
− u
16
+ ··· + 2u − 1)(u
64
+ 28u
62
+ ··· − 8u + 1)
17
IV. Riley Polynomials
Crossings Riley Polynomials at each crossing
c
1
(y
17
− 13y
16
+ ··· + 1056y −64)
· (y
64
+ 2y
63
+ ··· − 16309354496y + 3901751296)
c
2
(y
17
− 14y
16
+ ··· + 13y −1)(y
64
− 55y
63
+ ··· − 125y + 1)
c
3
(y
17
− 15y
16
+ ··· + 7y −1)(y
64
− 24y
63
+ ··· − 336995y + 10609)
c
4
, c
8
, c
9
(y
17
− 12y
16
+ ··· − 8y −1)(y
64
− 13y
63
+ ··· − 124y + 1)
c
5
(y
17
− 14y
16
+ ··· + 12y −1)(y
64
− 19y
63
+ ··· − 476y + 16)
c
6
, c
7
, c
12
(y
17
+ 17y
16
+ ··· + 8y −1)(y
64
+ 56y
63
+ ··· − 176y + 1)
c
10
(y
17
+ 8y
16
+ ··· + 12y −1)(y
64
+ 59y
63
+ ··· + 40y + 1)
c
11
(y
17
− 6y
16
+ ··· + 54y −1)
· (y
64
− 27y
63
+ ··· − 32929622y + 259081)
18
