12a
0382
(K12a
0382
)
A knot diagram
1
Linearized knot diagam
3 6 9 10 7 2 12 1 11 4 5 8
Solving Sequence
5,10
4 11
8,12
1 7 6 9 3 2
c
4
c
10
c
11
c
12
c
7
c
5
c
9
c
3
c
2
c
1
, c
6
, c
8
Ideals for irreducible components
2
of X
par
I
u
1
= h5.25760 × 10
40
u
79
− 7.60567 × 10
40
u
78
+ ··· + 2.32478 × 10
40
b + 1.39471 × 10
38
,
2.10242 × 10
40
u
79
− 1.11824 × 10
40
u
78
+ ··· + 2.32478 × 10
40
a − 6.38186 × 10
40
, u
80
− u
79
+ ··· + 4u − 4i
I
u
2
= hu
2
a + u
3
+ 2b + u, 2u
3
a − 2u
2
a + 2a
2
+ 5u
2
− 4a + 2u + 6, u
4
+ 2u
2
+ 2i
I
v
1
= ha, b + v −1, v
2
− v + 1i
* 3 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
= h5.26 × 10
40
u
79
− 7.61 × 10
40
u
78
+ · · · + 2.32 × 10
40
b + 1.39 × 10
38
, 2.10 ×
10
40
u
79
−1.12×10
40
u
78
+· · ·+2.32×10
40
a−6.38×10
40
, u
80
−u
79
+· · ·+4u−4i
(i) Arc colorings
a
5
=
1
0
a
10
=
0
u
a
4
=
1
−u
2
a
11
=
−u
u
3
+ u
a
8
=
−0.904354u
79
+ 0.481007u
78
+ ··· − 1.07187u + 2.74514
−2.26155u
79
+ 3.27156u
78
+ ··· + 11.4214u − 0.00599931
a
12
=
u
3
u
3
+ u
a
1
=
0.904354u
79
− 0.481007u
78
+ ··· + 1.07187u − 2.74514
−1.40429u
79
+ 2.20008u
78
+ ··· + 9.49738u − 1.69939
a
7
=
−1.13657u
79
+ 1.84293u
78
+ ··· + 7.02460u − 2.17652
−1.70006u
79
+ 2.60937u
78
+ ··· + 9.55138u − 0.627990
a
6
=
−0.0263781u
79
+ 1.69363u
78
+ ··· + 11.1328u − 6.06948
1.38845u
79
− 2.43528u
78
+ ··· − 9.84146u + 1.92979
a
9
=
−u
3
u
5
+ u
3
+ u
a
3
=
−u
6
− u
4
+ 1
u
8
+ 2u
6
+ 2u
4
a
2
=
2.09245u
79
− 2.33106u
78
+ ··· − 5.71599u − 2.00297
−0.784122u
79
+ 0.549512u
78
+ ··· + 0.603346u + 2.47675
(ii) Obstruction class = −1
(iii) Cusp Shapes = 5.47878u
79
− 9.68885u
78
+ ··· − 54.6240u + 21.2301
2
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
, c
5
u
80
+ 24u
79
+ ··· + 8u + 1
c
2
, c
6
u
80
− 2u
79
+ ··· − 2u + 1
c
3
, c
11
u
80
+ u
79
+ ··· − 452u − 404
c
4
, c
10
u
80
− u
79
+ ··· + 4u − 4
c
7
, c
8
, c
12
u
80
− 3u
79
+ ··· − 83u − 13
c
9
u
80
− 45u
79
+ ··· − 80u + 16
3
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
, c
5
y
80
+ 72y
79
+ ··· − 56y + 1
c
2
, c
6
y
80
+ 24y
79
+ ··· + 8y + 1
c
3
, c
11
y
80
− 75y
79
+ ··· − 2017456y + 163216
c
4
, c
10
y
80
+ 45y
79
+ ··· + 80y + 16
c
7
, c
8
, c
12
y
80
− 85y
79
+ ··· − 3353y + 169
c
9
y
80
− 15y
79
+ ··· − 1792y + 256
4
(vi) Complex Volumes and Cusp Shapes
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.465995 + 0.890027I
a = −0.441303 + 0.096283I
b = −1.45500 − 0.66755I
1.05476 + 4.92101I 0
u = −0.465995 − 0.890027I
a = −0.441303 − 0.096283I
b = −1.45500 + 0.66755I
1.05476 − 4.92101I 0
u = 0.138898 + 0.959842I
a = −1.40999 + 1.38132I
b = −0.376133 + 1.039330I
3.54764 + 1.95603I 12.28857 − 3.06785I
u = 0.138898 − 0.959842I
a = −1.40999 − 1.38132I
b = −0.376133 − 1.039330I
3.54764 − 1.95603I 12.28857 + 3.06785I
u = −0.255592 + 0.927697I
a = 1.34947 + 2.03332I
b = 0.009870 + 1.328880I
3.00368 + 3.13036I 10.09819 − 3.88096I
u = −0.255592 − 0.927697I
a = 1.34947 − 2.03332I
b = 0.009870 − 1.328880I
3.00368 − 3.13036I 10.09819 + 3.88096I
u = −0.407948 + 0.961740I
a = −1.228550 − 0.288226I
b = −0.209191 − 0.418092I
1.82577 + 1.64059I 0
u = −0.407948 − 0.961740I
a = −1.228550 + 0.288226I
b = −0.209191 + 0.418092I
1.82577 − 1.64059I 0
u = 0.482819 + 0.934965I
a = 1.079240 − 0.701792I
b = −0.200382 − 0.585726I
1.16955 − 6.69579I 0
u = 0.482819 − 0.934965I
a = 1.079240 + 0.701792I
b = −0.200382 + 0.585726I
1.16955 + 6.69579I 0
5
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.304527 + 1.033480I
a = 0.389055 + 0.408709I
b = 0.914489 − 0.830590I
4.63163 − 3.09536I 0
u = 0.304527 − 1.033480I
a = 0.389055 − 0.408709I
b = 0.914489 + 0.830590I
4.63163 + 3.09536I 0
u = −0.718292 + 0.564408I
a = 0.30054 + 1.50770I
b = −0.699048 + 0.453179I
6.00409 − 4.34016I 7.41183 + 2.66481I
u = −0.718292 − 0.564408I
a = 0.30054 − 1.50770I
b = −0.699048 − 0.453179I
6.00409 + 4.34016I 7.41183 − 2.66481I
u = −0.222929 + 0.884136I
a = −0.215941 + 0.267184I
b = −1.07893 − 1.42958I
2.79044 − 1.07850I 9.91240 − 0.16778I
u = −0.222929 − 0.884136I
a = −0.215941 − 0.267184I
b = −1.07893 + 1.42958I
2.79044 + 1.07850I 9.91240 + 0.16778I
u = −0.897293 + 0.111616I
a = 0.271629 − 0.075634I
b = 2.77247 + 0.37666I
13.07070 − 4.01680I 9.61331 + 0.81202I
u = −0.897293 − 0.111616I
a = 0.271629 + 0.075634I
b = 2.77247 − 0.37666I
13.07070 + 4.01680I 9.61331 − 0.81202I
u = 0.890645 + 0.137467I
a = −0.265905 − 0.093191I
b = −2.73738 + 0.46410I
12.1328 + 10.4310I 8.31438 − 5.43420I
u = 0.890645 − 0.137467I
a = −0.265905 + 0.093191I
b = −2.73738 − 0.46410I
12.1328 − 10.4310I 8.31438 + 5.43420I
6
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.473965 + 0.759787I
a = 0.499997 − 0.399523I
b = −0.386214 + 0.092533I
−2.89498 − 1.99126I −3.21441 + 4.67828I
u = 0.473965 − 0.759787I
a = 0.499997 + 0.399523I
b = −0.386214 − 0.092533I
−2.89498 + 1.99126I −3.21441 − 4.67828I
u = 0.730077 + 0.516813I
a = −0.33209 + 1.43938I
b = 0.692107 + 0.425189I
6.24399 − 1.64013I 7.94611 + 2.56376I
u = 0.730077 − 0.516813I
a = −0.33209 − 1.43938I
b = 0.692107 − 0.425189I
6.24399 + 1.64013I 7.94611 − 2.56376I
u = −0.621172 + 0.959007I
a = −0.596898 − 0.048619I
b = −1.37777 − 0.41758I
7.15122 + 9.41978I 0
u = −0.621172 − 0.959007I
a = −0.596898 + 0.048619I
b = −1.37777 + 0.41758I
7.15122 − 9.41978I 0
u = −0.853744
a = 0.244881
b = 3.05747
8.46558 10.3700
u = −0.835740 + 0.069667I
a = 0.121736 − 0.573005I
b = −0.860834 − 0.096641I
5.16321 − 5.92875I 6.57093 + 5.18628I
u = −0.835740 − 0.069667I
a = 0.121736 + 0.573005I
b = −0.860834 + 0.096641I
5.16321 + 5.92875I 6.57093 − 5.18628I
u = 0.608825 + 0.993182I
a = 0.636243 − 0.025508I
b = 1.345400 − 0.421772I
7.63224 − 3.42695I 0
7
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.608825 − 0.993182I
a = 0.636243 + 0.025508I
b = 1.345400 + 0.421772I
7.63224 + 3.42695I 0
u = 0.830514 + 0.028983I
a = −0.168471 − 0.606307I
b = 0.834469 − 0.116020I
5.51190 − 0.08562I 7.53170 − 0.02621I
u = 0.830514 − 0.028983I
a = −0.168471 + 0.606307I
b = 0.834469 + 0.116020I
5.51190 + 0.08562I 7.53170 + 0.02621I
u = 0.814288 + 0.058409I
a = −0.218467 − 0.037164I
b = −3.20383 + 0.31940I
4.47676 + 4.08811I 5.94358 − 3.55557I
u = 0.814288 − 0.058409I
a = −0.218467 + 0.037164I
b = −3.20383 − 0.31940I
4.47676 − 4.08811I 5.94358 + 3.55557I
u = −0.420036 + 1.121960I
a = −1.312780 + 0.338786I
b = −0.980693 − 0.347373I
2.29503 + 1.39582I 0
u = −0.420036 − 1.121960I
a = −1.312780 − 0.338786I
b = −0.980693 + 0.347373I
2.29503 − 1.39582I 0
u = 0.022114 + 1.201810I
a = 0.026017 + 0.667704I
b = 0.051525 − 0.715255I
12.02500 − 3.18270I 0
u = 0.022114 − 1.201810I
a = 0.026017 − 0.667704I
b = 0.051525 + 0.715255I
12.02500 + 3.18270I 0
u = 0.427711 + 1.135650I
a = 0.800534 + 0.574575I
b = 0.980152 − 0.405539I
4.29603 − 3.85211I 0
8
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.427711 − 1.135650I
a = 0.800534 − 0.574575I
b = 0.980152 + 0.405539I
4.29603 + 3.85211I 0
u = −0.462927 + 0.633291I
a = 0.53377 + 1.87620I
b = −0.529788 + 0.626997I
0.307290 − 0.999281I 1.095810 − 0.533831I
u = −0.462927 − 0.633291I
a = 0.53377 − 1.87620I
b = −0.529788 − 0.626997I
0.307290 + 0.999281I 1.095810 + 0.533831I
u = 0.484079 + 1.119780I
a = 0.866749 + 0.224504I
b = 1.140810 − 0.396001I
3.93599 − 3.81750I 0
u = 0.484079 − 1.119780I
a = 0.866749 − 0.224504I
b = 1.140810 + 0.396001I
3.93599 + 3.81750I 0
u = −0.213622 + 0.748341I
a = −0.526734 + 0.180517I
b = −0.072777 + 0.311265I
0.469913 + 1.044090I 6.86138 − 6.22374I
u = −0.213622 − 0.748341I
a = −0.526734 − 0.180517I
b = −0.072777 − 0.311265I
0.469913 − 1.044090I 6.86138 + 6.22374I
u = −0.477124 + 1.149760I
a = −1.013430 + 0.942548I
b = −1.032000 − 0.244669I
1.86076 + 6.51679I 0
u = −0.477124 − 1.149760I
a = −1.013430 − 0.942548I
b = −1.032000 + 0.244669I
1.86076 − 6.51679I 0
u = 0.478853 + 0.518342I
a = 0.157255 − 0.210245I
b = −0.243674 + 0.798703I
0.01114 + 2.66370I 0.22333 − 3.59171I
9
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.478853 − 0.518342I
a = 0.157255 + 0.210245I
b = −0.243674 − 0.798703I
0.01114 − 2.66370I 0.22333 + 3.59171I
u = 0.430621 + 1.222960I
a = −3.99939 − 1.81832I
b = −3.41999 + 0.85134I
8.27741 − 0.27610I 0
u = 0.430621 − 1.222960I
a = −3.99939 + 1.81832I
b = −3.41999 − 0.85134I
8.27741 + 0.27610I 0
u = −0.423343 + 1.234360I
a = −1.180390 + 0.077989I
b = −1.128210 − 0.192853I
9.08229 − 1.53556I 0
u = −0.423343 − 1.234360I
a = −1.180390 − 0.077989I
b = −1.128210 + 0.192853I
9.08229 + 1.53556I 0
u = 0.484159 + 1.214790I
a = −3.23346 − 2.92931I
b = −3.61500 − 0.04388I
7.89154 − 8.79580I 0
u = 0.484159 − 1.214790I
a = −3.23346 + 2.92931I
b = −3.61500 + 0.04388I
7.89154 + 8.79580I 0
u = 0.445621 + 1.230110I
a = 1.142860 + 0.074777I
b = 1.143680 − 0.218383I
9.26755 − 4.60038I 0
u = 0.445621 − 1.230110I
a = 1.142860 − 0.074777I
b = 1.143680 + 0.218383I
9.26755 + 4.60038I 0
u = 0.473133 + 1.225410I
a = 0.674158 + 1.005180I
b = 0.842255 − 0.176963I
9.06923 − 4.59966I 0
10
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.473133 − 1.225410I
a = 0.674158 − 1.005180I
b = 0.842255 + 0.176963I
9.06923 + 4.59966I 0
u = −0.491722 + 1.221380I
a = −0.696670 + 1.055440I
b = −0.864778 − 0.142267I
8.58962 + 10.73420I 0
u = −0.491722 − 1.221380I
a = −0.696670 − 1.055440I
b = −0.864778 + 0.142267I
8.58962 − 10.73420I 0
u = −0.461673 + 1.239500I
a = 3.34624 − 2.19469I
b = 3.30822 + 0.35003I
12.19070 + 4.68445I 0
u = −0.461673 − 1.239500I
a = 3.34624 + 2.19469I
b = 3.30822 − 0.35003I
12.19070 − 4.68445I 0
u = −0.659131 + 0.138583I
a = 0.131715 − 0.302385I
b = −0.783683 + 0.078001I
−1.00843 − 2.17613I −0.72572 + 4.89946I
u = −0.659131 − 0.138583I
a = 0.131715 + 0.302385I
b = −0.783683 − 0.078001I
−1.00843 + 2.17613I −0.72572 − 4.89946I
u = 0.376961 + 1.272580I
a = −3.27843 − 0.87003I
b = −2.59679 + 0.91122I
16.5475 + 6.0856I 0
u = 0.376961 − 1.272580I
a = −3.27843 + 0.87003I
b = −2.59679 − 0.91122I
16.5475 − 6.0856I 0
u = −0.395993 + 1.275570I
a = 3.25352 − 1.08729I
b = 2.70154 + 0.80021I
17.3961 + 0.4584I 0
11
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.395993 − 1.275570I
a = 3.25352 + 1.08729I
b = 2.70154 − 0.80021I
17.3961 − 0.4584I 0
u = 0.532038 + 1.229040I
a = −2.22989 − 2.75471I
b = −3.06819 − 0.43695I
15.4242 − 15.5867I 0
u = 0.532038 − 1.229040I
a = −2.22989 + 2.75471I
b = −3.06819 + 0.43695I
15.4242 + 15.5867I 0
u = −0.522093 + 1.238600I
a = 2.39580 − 2.61515I
b = 3.07981 − 0.29683I
16.4786 + 9.1429I 0
u = −0.522093 − 1.238600I
a = 2.39580 + 2.61515I
b = 3.07981 + 0.29683I
16.4786 − 9.1429I 0
u = 0.589183 + 0.225941I
a = −0.856805 + 1.015170I
b = 0.572688 + 0.230131I
1.41466 − 0.43042I 4.49722 − 0.21738I
u = 0.589183 − 0.225941I
a = −0.856805 − 1.015170I
b = 0.572688 − 0.230131I
1.41466 + 0.43042I 4.49722 + 0.21738I
u = 0.603179
a = −0.604155
b = 0.636890
1.24472 8.33220
u = −0.441124 + 0.397291I
a = −0.091294 − 0.136266I
b = −0.316370 + 0.765160I
0.25766 + 1.95200I −0.06852 − 3.23110I
u = −0.441124 − 0.397291I
a = −0.091294 + 0.136266I
b = −0.316370 − 0.765160I
0.25766 − 1.95200I −0.06852 + 3.23110I
12
II.
I
u
2
= hu
2
a + u
3
+ 2b + u, 2u
3
a − 2u
2
a + 2a
2
+ 5u
2
− 4a + 2u + 6, u
4
+ 2u
2
+ 2i
(i) Arc colorings
a
5
=
1
0
a
10
=
0
u
a
4
=
1
−u
2
a
11
=
−u
u
3
+ u
a
8
=
a
−
1
2
u
2
a −
1
2
u
3
−
1
2
u
a
12
=
u
3
u
3
+ u
a
1
=
u
3
+ a
−
1
2
u
2
a +
1
2
u
3
+
1
2
u
a
7
=
u
3
+ a
−
1
2
u
2
a +
1
2
u
3
+
1
2
u
a
6
=
1
2
u
3
a +
1
2
u
3
+ ··· + a −
1
2
−
1
2
u
2
a +
1
2
u
3
+
1
2
u − 1
a
9
=
−u
3
−u
3
− u
a
3
=
−1
0
a
2
=
1
2
u
2
a +
1
2
u
3
+ a −
1
2
u
−
1
2
u
2
a +
1
2
u
3
+
1
2
u
(ii) Obstruction class = 1
(iii) Cusp Shapes = −2u
2
a + 2u
3
+ 4u
2
+ 2u + 12
13
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
, c
2
, c
5
(u
2
− u + 1)
4
c
3
, c
11
(u
4
− 2u
2
+ 2)
2
c
4
, c
10
(u
4
+ 2u
2
+ 2)
2
c
6
(u
2
+ u + 1)
4
c
7
, c
8
(u − 1)
8
c
9
(u
2
+ 2u + 2)
4
c
12
(u + 1)
8
14
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
, c
2
, c
5
c
6
(y
2
+ y + 1)
4
c
3
, c
11
(y
2
− 2y + 2)
4
c
4
, c
10
(y
2
+ 2y + 2)
4
c
7
, c
8
, c
12
(y −1)
8
c
9
(y
2
+ 4)
4
15
(vi) Complex Volumes and Cusp Shapes
Solutions to I
u
2
√
−1(vol +
√
−1CS) Cusp shape
u = 0.455090 + 1.098680I
a = 0.41086 + 1.68782I
b = 1.59868 + 0.41094I
4.11234 − 5.69375I 10.00000 + 7.46410I
u = 0.455090 + 1.098680I
a = 2.14291 − 0.04423I
b = 1.59868 − 1.32112I
4.11234 − 1.63398I 10.00000 + 0.53590I
u = 0.455090 − 1.098680I
a = 0.41086 − 1.68782I
b = 1.59868 − 0.41094I
4.11234 + 5.69375I 10.00000 − 7.46410I
u = 0.455090 − 1.098680I
a = 2.14291 + 0.04423I
b = 1.59868 + 1.32112I
4.11234 + 1.63398I 10.00000 − 0.53590I
u = −0.455090 + 1.098680I
a = 0.589138 + 0.687823I
b = −0.598684 + 0.410936I
4.11234 + 1.63398I 10.00000 − 0.53590I
u = −0.455090 + 1.098680I
a = −1.14291 − 1.04423I
b = −0.59868 − 1.32112I
4.11234 + 5.69375I 10.00000 − 7.46410I
u = −0.455090 − 1.098680I
a = 0.589138 − 0.687823I
b = −0.598684 − 0.410936I
4.11234 − 1.63398I 10.00000 + 0.53590I
u = −0.455090 − 1.098680I
a = −1.14291 + 1.04423I
b = −0.59868 + 1.32112I
4.11234 − 5.69375I 10.00000 + 7.46410I
16
III. I
v
1
= ha, b + v − 1, v
2
− v + 1i
(i) Arc colorings
a
5
=
1
0
a
10
=
v
0
a
4
=
1
0
a
11
=
v
0
a
8
=
0
−v + 1
a
12
=
v
0
a
1
=
v
v − 1
a
7
=
−v
−v + 1
a
6
=
0
−v
a
9
=
v
0
a
3
=
1
0
a
2
=
1
v − 1
(ii) Obstruction class = 1
(iii) Cusp Shapes = −4v + 8
17
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
, c
5
, c
6
u
2
− u + 1
c
2
u
2
+ u + 1
c
3
, c
4
, c
9
c
10
, c
11
u
2
c
7
, c
8
(u + 1)
2
c
12
(u − 1)
2
18
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
, c
2
, c
5
c
6
y
2
+ y + 1
c
3
, c
4
, c
9
c
10
, c
11
y
2
c
7
, c
8
, c
12
(y − 1)
2
19
(vi) Complex Volumes and Cusp Shapes
Solutions to I
v
1
√
−1(vol +
√
−1CS) Cusp shape
v = 0.500000 + 0.866025I
a = 0
b = 0.500000 − 0.866025I
1.64493 + 2.02988I 6.00000 − 3.46410I
v = 0.500000 − 0.866025I
a = 0
b = 0.500000 + 0.866025I
1.64493 − 2.02988I 6.00000 + 3.46410I
20
IV. u-Polynomials
Crossings u-Polynomials at each crossing
c
1
, c
5
((u
2
− u + 1)
5
)(u
80
+ 24u
79
+ ··· + 8u + 1)
c
2
((u
2
− u + 1)
4
)(u
2
+ u + 1)(u
80
− 2u
79
+ ··· − 2u + 1)
c
3
, c
11
u
2
(u
4
− 2u
2
+ 2)
2
(u
80
+ u
79
+ ··· − 452u − 404)
c
4
, c
10
u
2
(u
4
+ 2u
2
+ 2)
2
(u
80
− u
79
+ ··· + 4u − 4)
c
6
(u
2
− u + 1)(u
2
+ u + 1)
4
(u
80
− 2u
79
+ ··· − 2u + 1)
c
7
, c
8
((u − 1)
8
)(u + 1)
2
(u
80
− 3u
79
+ ··· − 83u − 13)
c
9
u
2
(u
2
+ 2u + 2)
4
(u
80
− 45u
79
+ ··· − 80u + 16)
c
12
((u − 1)
2
)(u + 1)
8
(u
80
− 3u
79
+ ··· − 83u − 13)
21
V. Riley Polynomials
Crossings Riley Polynomials at each crossing
c
1
, c
5
((y
2
+ y + 1)
5
)(y
80
+ 72y
79
+ ··· − 56y + 1)
c
2
, c
6
((y
2
+ y + 1)
5
)(y
80
+ 24y
79
+ ··· + 8y + 1)
c
3
, c
11
y
2
(y
2
− 2y + 2)
4
(y
80
− 75y
79
+ ··· − 2017456y + 163216)
c
4
, c
10
y
2
(y
2
+ 2y + 2)
4
(y
80
+ 45y
79
+ ··· + 80y + 16)
c
7
, c
8
, c
12
((y − 1)
10
)(y
80
− 85y
79
+ ··· − 3353y + 169)
c
9
y
2
(y
2
+ 4)
4
(y
80
− 15y
79
+ ··· − 1792y + 256)
22
