12n
0734
(K12n
0734
)
A knot diagram
1
Linearized knot diagam
4 11 7 1 11 2 5 12 2 7 8 9
Solving Sequence
2,11 3,7
4 1 6 5 8 10 9 12
c
2
c
3
c
1
c
6
c
5
c
7
c
10
c
9
c
12
c
4
, c
8
, c
11
Ideals for irreducible components
2
of X
par
I
u
1
= h5.93981 × 10
179
u
58
+ 4.60320 × 10
178
u
57
+ ··· + 2.85555 × 10
182
b + 1.72195 × 10
182
,
8.20063 × 10
181
u
58
+ 3.02434 × 10
181
u
57
+ ··· + 1.74189 × 10
184
a − 1.14409 × 10
185
,
u
59
+ u
58
+ ··· + 386u + 244i
I
u
2
= h−659021u
16
− 928037u
15
+ ··· + 963035b − 442908,
− 299324u
16
− 63918u
15
+ ··· + 963035a − 1083657, u
17
+ 4u
15
+ ··· + 2u − 1i
* 2 irreducible components of dim
C
= 0, with total 76 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
= h5.94 × 10
179
u
58
+ 4.60 × 10
178
u
57
+ · · · + 2.86 × 10
182
b + 1.72 ×
10
182
, 8.20 × 10
181
u
58
+ 3.02 × 10
181
u
57
+ · · · + 1.74 × 10
184
a − 1.14 ×
10
185
, u
59
+ u
58
+ · · · + 386u + 244i
(i) Arc colorings
a
2
=
1
0
a
11
=
0
u
a
3
=
1
u
2
a
7
=
−0.00470791u
58
− 0.00173624u
57
+ ··· + 17.8688u + 6.56814
−0.00208009u
58
− 0.000161202u
57
+ ··· + 5.50343u − 0.603017
a
4
=
0.00503808u
58
+ 0.00882567u
57
+ ··· + 27.3491u + 5.92936
0.00537009u
58
+ 0.00348580u
57
+ ··· + 2.87966u + 2.25203
a
1
=
−0.00261013u
58
− 0.00116710u
57
+ ··· + 12.3671u + 6.44607
0.000615613u
58
+ 0.00164482u
57
+ ··· + 1.81783u + 0.0786874
a
6
=
−0.00678800u
58
− 0.00189745u
57
+ ··· + 23.3723u + 5.96512
−0.00208009u
58
− 0.000161202u
57
+ ··· + 5.50343u − 0.603017
a
5
=
−0.00678800u
58
− 0.00189745u
57
+ ··· + 23.3723u + 5.96512
−0.00278773u
58
− 0.000245605u
57
+ ··· + 5.27195u − 1.79631
a
8
=
−0.00902786u
58
− 0.0115764u
57
+ ··· − 31.0968u − 6.01473
−0.00179571u
58
− 0.00195730u
57
+ ··· + 3.71563u + 2.05425
a
10
=
−0.00972417u
58
− 0.0103974u
57
+ ··· − 24.0644u − 0.306697
−0.00277555u
58
− 0.00259612u
57
+ ··· + 0.647903u + 1.39356
a
9
=
−0.0124997u
58
− 0.0129935u
57
+ ··· − 23.4165u + 1.08686
−0.00277555u
58
− 0.00259612u
57
+ ··· + 0.647903u + 1.39356
a
12
=
0.0159522u
58
+ 0.0183199u
57
+ ··· + 42.8385u + 5.19776
0.00330850u
58
+ 0.00353952u
57
+ ··· − 2.63085u − 2.59425
(ii) Obstruction class = −1
(iii) Cusp Shapes = 0.0183261u
58
+ 0.0259595u
57
+ ··· + 60.0353u + 1.14679
2
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
, c
4
u
59
− 6u
58
+ ··· − 493u + 47
c
2
u
59
+ u
58
+ ··· + 386u + 244
c
3
u
59
− 2u
58
+ ··· + 1473477u + 77047
c
5
u
59
− 7u
57
+ ··· − 2336u + 439
c
6
u
59
− 2u
58
+ ··· − 4481u + 1539
c
7
u
59
− 15u
58
+ ··· + 72u − 4
c
8
, c
11
, c
12
u
59
+ 6u
58
+ ··· + 2u + 1
c
9
u
59
− 2u
58
+ ··· + 2746719u + 257651
c
10
u
59
+ 2u
58
+ ··· − 394u + 149
3
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
, c
4
y
59
+ 40y
58
+ ··· − 8213y −2209
c
2
y
59
+ 73y
58
+ ··· − 1655140y −59536
c
3
y
59
+ 38y
58
+ ··· + 2137083856067y −5936240209
c
5
y
59
− 14y
58
+ ··· + 6258510y −192721
c
6
y
59
+ 76y
58
+ ··· + 38959813y −2368521
c
7
y
59
− y
58
+ ··· + 1240y −16
c
8
, c
11
, c
12
y
59
− 58y
58
+ ··· − 112y −1
c
9
y
59
+ 44y
58
+ ··· − 140722482637y −66384037801
c
10
y
59
− 82y
58
+ ··· + 910368y −22201
4
(vi) Complex Volumes and Cusp Shapes
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.688572 + 0.799657I
a = 0.403897 − 0.429993I
b = 1.319730 + 0.029746I
−5.51450 + 1.11046I −8.00000 + 0.I
u = 0.688572 − 0.799657I
a = 0.403897 + 0.429993I
b = 1.319730 − 0.029746I
−5.51450 − 1.11046I −8.00000 + 0.I
u = −0.458695 + 0.730749I
a = 0.541463 + 0.804889I
b = −0.180739 + 0.082078I
−1.92960 − 1.37995I −8.00000 + 0.I
u = −0.458695 − 0.730749I
a = 0.541463 − 0.804889I
b = −0.180739 − 0.082078I
−1.92960 + 1.37995I −8.00000 + 0.I
u = −0.263108 + 0.751221I
a = 0.543851 − 0.807976I
b = −1.51685 − 0.53259I
−2.99977 − 6.73475I −8.47764 + 5.04092I
u = −0.263108 − 0.751221I
a = 0.543851 + 0.807976I
b = −1.51685 + 0.53259I
−2.99977 + 6.73475I −8.47764 − 5.04092I
u = 1.248950 + 0.106397I
a = 0.205733 − 0.100828I
b = 0.629743 − 0.803792I
−6.50171 − 1.29569I 0
u = 1.248950 − 0.106397I
a = 0.205733 + 0.100828I
b = 0.629743 + 0.803792I
−6.50171 + 1.29569I 0
u = −0.739660
a = 0.474782
b = 0.311743
−0.974720 −8.42250
u = 0.839226 + 1.015310I
a = 0.149446 + 1.228250I
b = 0.449432 − 0.919016I
−0.28824 + 3.32242I 0
5
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.839226 − 1.015310I
a = 0.149446 − 1.228250I
b = 0.449432 + 0.919016I
−0.28824 − 3.32242I 0
u = −0.621367 + 0.148005I
a = −1.42430 + 1.76510I
b = 0.411559 − 0.511446I
1.67239 − 2.74169I −5.07241 + 2.45099I
u = −0.621367 − 0.148005I
a = −1.42430 − 1.76510I
b = 0.411559 + 0.511446I
1.67239 + 2.74169I −5.07241 − 2.45099I
u = 0.087984 + 1.365300I
a = −0.68821 + 1.42066I
b = 0.72763 − 1.73513I
4.68182 + 3.93350I 0
u = 0.087984 − 1.365300I
a = −0.68821 − 1.42066I
b = 0.72763 + 1.73513I
4.68182 − 3.93350I 0
u = −0.581835 + 0.198470I
a = 0.560192 + 0.121209I
b = 0.808875 + 0.059387I
−1.109630 − 0.030440I −3.69972 − 2.46994I
u = −0.581835 − 0.198470I
a = 0.560192 − 0.121209I
b = 0.808875 − 0.059387I
−1.109630 + 0.030440I −3.69972 + 2.46994I
u = 1.233130 + 0.644677I
a = −0.214064 − 0.343399I
b = −0.159650 + 0.596710I
2.01774 − 3.63891I 0
u = 1.233130 − 0.644677I
a = −0.214064 + 0.343399I
b = −0.159650 − 0.596710I
2.01774 + 3.63891I 0
u = 0.347764 + 0.493636I
a = 0.498777 − 0.775233I
b = −0.612320 − 0.444426I
3.01321 − 1.32546I −3.35867 + 3.08161I
6
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.347764 − 0.493636I
a = 0.498777 + 0.775233I
b = −0.612320 + 0.444426I
3.01321 + 1.32546I −3.35867 − 3.08161I
u = 0.162857 + 0.510371I
a = 0.524139 + 0.787944I
b = −1.157400 + 0.627551I
2.64810 + 4.11685I −1.10051 − 4.77583I
u = 0.162857 − 0.510371I
a = 0.524139 − 0.787944I
b = −1.157400 − 0.627551I
2.64810 − 4.11685I −1.10051 + 4.77583I
u = −0.508925 + 0.043509I
a = 0.515449 − 0.759347I
b = −0.785003 − 0.994869I
0.49587 − 2.96712I −13.62136 + 1.03116I
u = −0.508925 − 0.043509I
a = 0.515449 + 0.759347I
b = −0.785003 + 0.994869I
0.49587 + 2.96712I −13.62136 − 1.03116I
u = −0.07223 + 1.50932I
a = −0.418282 − 1.323470I
b = 0.35654 + 2.00494I
9.26707 − 1.87361I 0
u = −0.07223 − 1.50932I
a = −0.418282 + 1.323470I
b = 0.35654 − 2.00494I
9.26707 + 1.87361I 0
u = −1.38402 + 0.62460I
a = −0.178185 + 0.088283I
b = −0.290901 − 0.757014I
−3.68149 + 7.78233I 0
u = −1.38402 − 0.62460I
a = −0.178185 − 0.088283I
b = −0.290901 + 0.757014I
−3.68149 − 7.78233I 0
u = −0.61536 + 1.42764I
a = 0.209800 + 0.892422I
b = −0.504159 − 0.898602I
−1.35128 − 2.05230I 0
7
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.61536 − 1.42764I
a = 0.209800 − 0.892422I
b = −0.504159 + 0.898602I
−1.35128 + 2.05230I 0
u = −0.03547 + 1.56073I
a = −0.16653 + 1.40982I
b = 0.15839 − 2.37746I
5.41563 + 0.15050I 0
u = −0.03547 − 1.56073I
a = −0.16653 − 1.40982I
b = 0.15839 + 2.37746I
5.41563 − 0.15050I 0
u = 0.012840 + 0.401825I
a = 2.04510 − 0.24675I
b = 0.128940 − 0.325332I
−0.635898 + 1.219670I −5.93174 − 6.56340I
u = 0.012840 − 0.401825I
a = 2.04510 + 0.24675I
b = 0.128940 + 0.325332I
−0.635898 − 1.219670I −5.93174 + 6.56340I
u = −0.24053 + 1.61358I
a = 0.196266 + 1.036510I
b = −0.298352 − 1.176050I
−1.07758 − 1.94960I 0
u = −0.24053 − 1.61358I
a = 0.196266 − 1.036510I
b = −0.298352 + 1.176050I
−1.07758 + 1.94960I 0
u = 0.257140 + 0.250978I
a = −4.22445 − 1.73413I
b = 0.657455 + 0.553233I
−4.50098 + 6.76243I −7.82043 − 2.26611I
u = 0.257140 − 0.250978I
a = −4.22445 + 1.73413I
b = 0.657455 − 0.553233I
−4.50098 − 6.76243I −7.82043 + 2.26611I
u = 0.089742 + 0.315657I
a = 3.52034 + 1.67931I
b = 0.042107 + 0.701564I
−6.63125 − 3.43002I −9.55405 + 4.93953I
8
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.089742 − 0.315657I
a = 3.52034 − 1.67931I
b = 0.042107 − 0.701564I
−6.63125 + 3.43002I −9.55405 − 4.93953I
u = 0.27509 + 1.69404I
a = 0.131857 − 1.009020I
b = −0.04091 + 1.65776I
5.77005 − 0.91747I 0
u = 0.27509 − 1.69404I
a = 0.131857 + 1.009020I
b = −0.04091 − 1.65776I
5.77005 + 0.91747I 0
u = −0.55649 + 1.67541I
a = −0.476397 − 0.752620I
b = −0.44696 + 1.44326I
5.71622 + 1.79000I 0
u = −0.55649 − 1.67541I
a = −0.476397 + 0.752620I
b = −0.44696 − 1.44326I
5.71622 − 1.79000I 0
u = 0.33397 + 1.77298I
a = −0.357603 + 0.882444I
b = −0.27226 − 1.80631I
10.07080 + 0.99686I 0
u = 0.33397 − 1.77298I
a = −0.357603 − 0.882444I
b = −0.27226 + 1.80631I
10.07080 − 0.99686I 0
u = −0.35811 + 1.82702I
a = 0.104148 + 0.922751I
b = 0.29686 − 1.79295I
6.29629 + 5.09762I 0
u = −0.35811 − 1.82702I
a = 0.104148 − 0.922751I
b = 0.29686 + 1.79295I
6.29629 − 5.09762I 0
u = −0.41543 + 1.87910I
a = −0.025261 − 1.080380I
b = −0.56533 + 1.90237I
4.8121 + 14.9606I 0
9
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.41543 − 1.87910I
a = −0.025261 + 1.080380I
b = −0.56533 − 1.90237I
4.8121 − 14.9606I 0
u = 0.48235 + 1.86660I
a = 0.129952 − 0.874599I
b = 0.56255 + 1.76211I
0.40098 − 8.52654I 0
u = 0.48235 − 1.86660I
a = 0.129952 + 0.874599I
b = 0.56255 − 1.76211I
0.40098 + 8.52654I 0
u = 0.37322 + 1.91053I
a = −0.000180 + 1.063390I
b = −0.40489 − 1.80934I
10.8864 − 10.4301I 0
u = 0.37322 − 1.91053I
a = −0.000180 − 1.063390I
b = −0.40489 + 1.80934I
10.8864 + 10.4301I 0
u = −0.14111 + 1.94684I
a = −0.183559 − 0.886815I
b = −0.20310 + 2.12857I
6.56818 − 3.53126I 0
u = −0.14111 − 1.94684I
a = −0.183559 + 0.886815I
b = −0.20310 − 2.12857I
6.56818 + 3.53126I 0
u = −0.31032 + 1.96443I
a = 0.035948 − 1.052330I
b = −0.26686 + 1.60207I
9.61428 + 4.66443I 0
u = −0.31032 − 1.96443I
a = 0.035948 + 1.052330I
b = −0.26686 − 1.60207I
9.61428 − 4.66443I 0
10
II.
I
u
2
= h−6.59 × 10
5
u
16
− 9.28 × 10
5
u
15
+ · · · + 9.63 × 10
5
b − 4.43 × 10
5
, −2.99 ×
10
5
u
16
−6.39×10
4
u
15
+· · · +9.63×10
5
a−1.08×10
6
, u
17
+4u
15
+· · · +2u −1i
(i) Arc colorings
a
2
=
1
0
a
11
=
0
u
a
3
=
1
u
2
a
7
=
0.310813u
16
+ 0.0663714u
15
+ ··· − 1.72241u + 1.12525
0.684317u
16
+ 0.963659u
15
+ ··· − 1.05249u + 0.459909
a
4
=
−0.310813u
16
− 0.0663714u
15
+ ··· + 1.72241u + 0.874748
0.310813u
16
+ 0.0663714u
15
+ ··· − 1.72241u + 1.12525
a
1
=
0.354199u
16
+ 0.713554u
15
+ ··· + 0.491844u − 0.731715
−0.995130u
16
− 1.03003u
15
+ ··· + 2.77490u − 0.585160
a
6
=
0.995130u
16
+ 1.03003u
15
+ ··· − 2.77490u + 1.58516
0.684317u
16
+ 0.963659u
15
+ ··· − 1.05249u + 0.459909
a
5
=
0.995130u
16
+ 1.03003u
15
+ ··· − 2.77490u + 1.58516
1.48635u
16
+ 1.77288u
15
+ ··· − 2.11742u + 1.48994
a
8
=
1.87286u
16
+ 0.769039u
15
+ ··· − 2.81009u + 2.81349
2.27571u
16
+ 1.58348u
15
+ ··· − 2.69896u + 1.66310
a
10
=
−1.03003u
16
− 0.802032u
15
+ ··· + 1.40510u − 0.995130
−0.742846u
16
− 0.862875u
15
+ ··· + 1.07766u − 0.491219
a
9
=
−1.77288u
16
− 1.66491u
15
+ ··· + 2.48276u − 1.48635
−0.742846u
16
− 0.862875u
15
+ ··· + 1.07766u − 0.491219
a
12
=
−1.08780u
16
− 0.279503u
15
+ ··· + 3.29700u − 2.89828
−0.917296u
16
− 0.947080u
15
+ ··· + 2.92780u − 0.487479
(ii) Obstruction class = 1
(iii) Cusp Shapes =
48633
963035
u
16
−
201324
963035
u
15
+ ··· +
2698689
963035
u −
5677206
963035
11
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
u
17
− 5u
16
+ ··· + 24u − 5
c
2
u
17
+ 4u
15
+ ··· + 2u − 1
c
3
u
17
− 3u
16
+ ··· + 6u − 1
c
4
u
17
+ 5u
16
+ ··· + 24u + 5
c
5
u
17
− u
16
+ ··· − u − 1
c
6
u
17
+ u
16
+ ··· − 3u
2
+ 1
c
7
u
17
+ 2u
16
+ ··· − 3u − 1
c
8
u
17
+ u
16
+ ··· − u − 1
c
9
u
17
− u
16
+ ··· + 6u − 1
c
10
u
17
+ 5u
16
+ ··· + 23u + 5
c
11
, c
12
u
17
− u
16
+ ··· − u + 1
12
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
, c
4
y
17
+ 11y
16
+ ··· − 144y −25
c
2
y
17
+ 8y
16
+ ··· + 2y −1
c
3
y
17
− 3y
16
+ ··· + 4y −1
c
5
y
17
− 3y
16
+ ··· − 17y −1
c
6
y
17
+ 15y
16
+ ··· + 6y −1
c
7
y
17
− 6y
16
+ ··· + 19y −1
c
8
, c
11
, c
12
y
17
− 19y
16
+ ··· + 17y −1
c
9
y
17
+ 15y
16
+ ··· + 40y −1
c
10
y
17
− 11y
16
+ ··· + 29y −25
13
(vi) Complex Volumes and Cusp Shapes
Solutions to I
u
2
√
−1(vol +
√
−1CS) Cusp shape
u = 0.943516 + 0.217153I
a = 0.305598 + 1.090860I
b = −0.402187 − 0.424132I
1.02446 − 4.01073I −9.58562 + 8.03441I
u = 0.943516 − 0.217153I
a = 0.305598 − 1.090860I
b = −0.402187 + 0.424132I
1.02446 + 4.01073I −9.58562 − 8.03441I
u = −0.783718 + 0.432402I
a = 0.531720 − 1.180930I
b = −0.643590 − 0.074918I
−5.37250 + 7.81586I −13.0076 − 6.4890I
u = −0.783718 − 0.432402I
a = 0.531720 + 1.180930I
b = −0.643590 + 0.074918I
−5.37250 − 7.81586I −13.0076 + 6.4890I
u = 0.817030 + 0.365305I
a = 0.934805 + 0.650996I
b = 0.515260 + 0.566112I
−7.37347 + 2.42280I −13.78303 − 1.70443I
u = 0.817030 − 0.365305I
a = 0.934805 − 0.650996I
b = 0.515260 − 0.566112I
−7.37347 − 2.42280I −13.78303 + 1.70443I
u = 0.780176
a = 1.11145
b = 1.12388
−4.50362 −7.25140
u = −0.628918 + 0.321070I
a = 0.752042 − 0.357337I
b = 0.685836 − 0.180128I
−1.45511 − 0.44387I −13.3170 + 6.4333I
u = −0.628918 − 0.321070I
a = 0.752042 + 0.357337I
b = 0.685836 + 0.180128I
−1.45511 + 0.44387I −13.3170 − 6.4333I
u = 0.218331 + 0.434310I
a = 0.162367 − 1.304580I
b = −0.837927 + 0.880938I
1.31011 + 3.21669I −4.26897 − 3.76271I
14
Solutions to I
u
2
√
−1(vol +
√
−1CS) Cusp shape
u = 0.218331 − 0.434310I
a = 0.162367 + 1.304580I
b = −0.837927 − 0.880938I
1.31011 − 3.21669I −4.26897 + 3.76271I
u = −0.16034 + 1.55364I
a = −0.412465 − 1.224420I
b = 0.08339 + 2.23448I
5.22091 − 1.95313I −7.30585 + 2.22273I
u = −0.16034 − 1.55364I
a = −0.412465 + 1.224420I
b = 0.08339 − 2.23448I
5.22091 + 1.95313I −7.30585 − 2.22273I
u = 0.08691 + 1.63349I
a = −0.307317 + 1.147970I
b = 0.08394 − 1.85355I
8.57737 + 1.44400I −6.54282 + 0.32634I
u = 0.08691 − 1.63349I
a = −0.307317 − 1.147970I
b = 0.08394 + 1.85355I
8.57737 − 1.44400I −6.54282 − 0.32634I
u = −0.88290 + 1.41099I
a = −0.022475 − 0.754741I
b = 0.453346 + 0.788668I
−1.32490 − 2.54139I −11.5634 + 9.6256I
u = −0.88290 − 1.41099I
a = −0.022475 + 0.754741I
b = 0.453346 − 0.788668I
−1.32490 + 2.54139I −11.5634 − 9.6256I
15
III. u-Polynomials
Crossings u-Polynomials at each crossing
c
1
(u
17
− 5u
16
+ ··· + 24u − 5)(u
59
− 6u
58
+ ··· − 493u + 47)
c
2
(u
17
+ 4u
15
+ ··· + 2u − 1)(u
59
+ u
58
+ ··· + 386u + 244)
c
3
(u
17
− 3u
16
+ ··· + 6u − 1)(u
59
− 2u
58
+ ··· + 1473477u + 77047)
c
4
(u
17
+ 5u
16
+ ··· + 24u + 5)(u
59
− 6u
58
+ ··· − 493u + 47)
c
5
(u
17
− u
16
+ ··· − u − 1)(u
59
− 7u
57
+ ··· − 2336u + 439)
c
6
(u
17
+ u
16
+ ··· − 3u
2
+ 1)(u
59
− 2u
58
+ ··· − 4481u + 1539)
c
7
(u
17
+ 2u
16
+ ··· − 3u − 1)(u
59
− 15u
58
+ ··· + 72u − 4)
c
8
(u
17
+ u
16
+ ··· − u − 1)(u
59
+ 6u
58
+ ··· + 2u + 1)
c
9
(u
17
− u
16
+ ··· + 6u − 1)(u
59
− 2u
58
+ ··· + 2746719u + 257651)
c
10
(u
17
+ 5u
16
+ ··· + 23u + 5)(u
59
+ 2u
58
+ ··· − 394u + 149)
c
11
, c
12
(u
17
− u
16
+ ··· − u + 1)(u
59
+ 6u
58
+ ··· + 2u + 1)
16
IV. Riley Polynomials
Crossings Riley Polynomials at each crossing
c
1
, c
4
(y
17
+ 11y
16
+ ··· − 144y −25)(y
59
+ 40y
58
+ ··· − 8213y −2209)
c
2
(y
17
+ 8y
16
+ ··· + 2y −1)(y
59
+ 73y
58
+ ··· − 1655140y −59536)
c
3
(y
17
− 3y
16
+ ··· + 4y −1)
· (y
59
+ 38y
58
+ ··· + 2137083856067y −5936240209)
c
5
(y
17
− 3y
16
+ ··· − 17y −1)(y
59
− 14y
58
+ ··· + 6258510y −192721)
c
6
(y
17
+ 15y
16
+ ··· + 6y −1)
· (y
59
+ 76y
58
+ ··· + 38959813y −2368521)
c
7
(y
17
− 6y
16
+ ··· + 19y −1)(y
59
− y
58
+ ··· + 1240y −16)
c
8
, c
11
, c
12
(y
17
− 19y
16
+ ··· + 17y −1)(y
59
− 58y
58
+ ··· − 112y −1)
c
9
(y
17
+ 15y
16
+ ··· + 40y −1)
· (y
59
+ 44y
58
+ ··· − 140722482637y −66384037801)
c
10
(y
17
− 11y
16
+ ··· + 29y −25)(y
59
− 82y
58
+ ··· + 910368y −22201)
17
