12n
0584
(K12n
0584
)
A knot diagram
1
Linearized knot diagam
3 7 12 11 8 2 10 11 3 6 4 10
Solving Sequence
2,7 3,10
8 1 6 11 5 4 9 12
c
2
c
7
c
1
c
6
c
10
c
5
c
4
c
9
c
12
c
3
, c
8
, c
11
Ideals for irreducible components
2
of X
par
I
u
1
= h−2.84207 × 10
81
u
60
− 2.95633 × 10
81
u
59
+ ··· + 5.11199 × 10
81
b − 2.88400 × 10
82
,
− 1.14386 × 10
81
u
60
− 4.62548 × 10
81
u
59
+ ··· + 1.06887 × 10
82
a − 7.85278 × 10
82
,
u
61
+ u
60
+ ··· − 22u − 23i
I
u
2
= h−17u
15
− 11u
14
+ ··· + 5b + 24, −38u
15
− 24u
14
+ ··· + 5a + 51,
u
16
− 4u
14
− u
13
+ 10u
12
+ 4u
11
− 18u
10
− 8u
9
+ 25u
8
+ 9u
7
− 23u
6
− 6u
5
+ 14u
4
+ 3u
3
− 5u
2
− u + 1i
* 2 irreducible components of dim
C
= 0, with total 77 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−2.84 × 10
81
u
60
− 2.96 × 10
81
u
59
+ · · · + 5.11 × 10
81
b − 2.88 ×
10
82
, −1.14 × 10
81
u
60
− 4.63 × 10
81
u
59
+ · · · + 1.07 × 10
82
a − 7.85 ×
10
82
, u
61
+ u
60
+ · · · − 22u − 23i
(i) Arc colorings
a
2
=
1
0
a
7
=
0
u
a
3
=
1
u
2
a
10
=
0.107015u
60
+ 0.432744u
59
+ ··· + 11.5924u + 7.34680
0.555961u
60
+ 0.578313u
59
+ ··· + 13.5777u + 5.64164
a
8
=
−1.63482u
60
− 0.434066u
59
+ ··· − 3.95439u + 24.4321
−1.20730u
60
− 0.120843u
59
+ ··· + 1.65510u + 29.0484
a
1
=
−u
2
+ 1
−u
4
a
6
=
u
u
a
11
=
−0.525349u
60
+ 0.268729u
59
+ ··· + 7.94097u + 14.3245
−0.0764035u
60
+ 0.414298u
59
+ ··· + 9.92621u + 12.6193
a
5
=
0.132466u
60
− 0.942714u
59
+ ··· − 27.4934u − 9.73617
0.157167u
60
− 0.596294u
59
+ ··· − 18.0455u − 3.48263
a
4
=
−1.08158u
60
− 0.482855u
59
+ ··· − 14.9772u + 30.5122
0.233874u
60
− 0.223864u
59
+ ··· − 8.46851u − 1.44589
a
9
=
−0.504826u
60
+ 0.228474u
59
+ ··· + 7.64215u + 9.19693
−0.303905u
60
+ 0.301421u
59
+ ··· + 8.47187u + 15.0158
a
12
=
−1.28481u
60
+ 0.424922u
59
+ ··· + 11.1040u + 38.8528
−0.877631u
60
− 0.0161271u
59
+ ··· + 0.455782u + 24.0747
(ii) Obstruction class = −1
(iii) Cusp Shapes = −0.265475u
60
+ 0.396204u
59
+ ··· + 11.1890u − 16.1033
2
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
u
61
+ 37u
60
+ ··· + 3014u + 529
c
2
, c
6
u
61
− u
60
+ ··· − 22u + 23
c
3
, c
4
, c
11
u
61
− 3u
60
+ ··· − u + 1
c
5
u
61
+ 5u
60
+ ··· + 128u + 56
c
7
u
61
+ u
60
+ ··· + 4795u − 1559
c
8
u
61
+ 3u
60
+ ··· + 1189u − 103
c
9
u
61
− u
60
+ ··· − 4288u + 1856
c
10
u
61
+ u
60
+ ··· − 19u + 1
c
12
u
61
− u
60
+ ··· − 120835u + 26113
3
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
y
61
− 17y
60
+ ··· + 10572802y −279841
c
2
, c
6
y
61
− 37y
60
+ ··· + 3014y −529
c
3
, c
4
, c
11
y
61
+ 45y
60
+ ··· − 61y −1
c
5
y
61
+ 47y
60
+ ··· − 214112y −3136
c
7
y
61
− 31y
60
+ ··· + 107411875y −2430481
c
8
y
61
+ 49y
60
+ ··· + 350761y −10609
c
9
y
61
+ 51y
60
+ ··· − 57040896y −3444736
c
10
y
61
+ 15y
60
+ ··· + 51y −1
c
12
y
61
+ 55y
60
+ ··· + 971678005y −681888769
4
(vi) Complex Volumes and Cusp Shapes
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.959151 + 0.188873I
a = 0.71607 − 2.11317I
b = 0.427222 − 1.250120I
−0.40672 + 5.49798I −3.46413 − 7.66192I
u = −0.959151 − 0.188873I
a = 0.71607 + 2.11317I
b = 0.427222 + 1.250120I
−0.40672 − 5.49798I −3.46413 + 7.66192I
u = −0.934743 + 0.424563I
a = −0.220618 + 0.026435I
b = −1.043970 + 0.429854I
1.60124 + 2.09731I −0.52172 − 3.57800I
u = −0.934743 − 0.424563I
a = −0.220618 − 0.026435I
b = −1.043970 − 0.429854I
1.60124 − 2.09731I −0.52172 + 3.57800I
u = −0.205719 + 0.937770I
a = 0.007890 − 1.331690I
b = −0.780566 − 0.133806I
−2.24217 + 2.51722I −4.13220 − 2.03658I
u = −0.205719 − 0.937770I
a = 0.007890 + 1.331690I
b = −0.780566 + 0.133806I
−2.24217 − 2.51722I −4.13220 + 2.03658I
u = 0.162902 + 1.031490I
a = −0.260817 − 1.260900I
b = 0.544283 − 0.172289I
−6.40462 + 3.64805I −6.12698 − 2.44450I
u = 0.162902 − 1.031490I
a = −0.260817 + 1.260900I
b = 0.544283 + 0.172289I
−6.40462 − 3.64805I −6.12698 + 2.44450I
u = 0.941999 + 0.077674I
a = −1.08751 − 1.37046I
b = −1.055650 − 0.247755I
−1.84937 − 1.06710I −7.68501 + 0.20822I
u = 0.941999 − 0.077674I
a = −1.08751 + 1.37046I
b = −1.055650 + 0.247755I
−1.84937 + 1.06710I −7.68501 − 0.20822I
5
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.937483 + 0.102090I
a = 0.484123 + 0.573834I
b = 0.98031 − 1.45346I
4.81378 + 0.51083I −5.07863 + 3.86372I
u = −0.937483 − 0.102090I
a = 0.484123 − 0.573834I
b = 0.98031 + 1.45346I
4.81378 − 0.51083I −5.07863 − 3.86372I
u = 1.008430 + 0.362616I
a = −1.000510 − 0.605838I
b = −2.33129 − 0.84687I
0.01276 − 7.14753I −2.20400 + 9.04049I
u = 1.008430 − 0.362616I
a = −1.000510 + 0.605838I
b = −2.33129 + 0.84687I
0.01276 + 7.14753I −2.20400 − 9.04049I
u = 0.643141 + 0.668518I
a = −0.716958 + 0.049390I
b = 0.318873 + 0.601995I
1.75152 − 2.53902I 1.27559 + 4.14078I
u = 0.643141 − 0.668518I
a = −0.716958 − 0.049390I
b = 0.318873 − 0.601995I
1.75152 + 2.53902I 1.27559 − 4.14078I
u = 0.753203 + 0.517931I
a = −0.102774 + 0.952076I
b = −0.367431 + 1.094570I
−1.66195 − 1.20234I −8.53362 + 3.15271I
u = 0.753203 − 0.517931I
a = −0.102774 − 0.952076I
b = −0.367431 − 1.094570I
−1.66195 + 1.20234I −8.53362 − 3.15271I
u = 0.910915
a = 0.473770
b = 1.07394
−1.32772 −8.18480
u = −0.153240 + 1.083330I
a = 0.430101 − 1.162100I
b = −0.365491 − 0.155347I
−2.13464 − 9.66628I −2.68073 + 5.89377I
6
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.153240 − 1.083330I
a = 0.430101 + 1.162100I
b = −0.365491 + 0.155347I
−2.13464 + 9.66628I −2.68073 − 5.89377I
u = 1.115530 + 0.094811I
a = −1.368590 + 0.050906I
b = −2.09969 − 0.80379I
−3.09183 − 0.94578I −8.08189 − 0.53980I
u = 1.115530 − 0.094811I
a = −1.368590 − 0.050906I
b = −2.09969 + 0.80379I
−3.09183 + 0.94578I −8.08189 + 0.53980I
u = −0.768294 + 0.427994I
a = −0.233622 − 0.672878I
b = −0.887371 + 0.068293I
1.25803 + 1.85767I 3.29586 − 4.00259I
u = −0.768294 − 0.427994I
a = −0.233622 + 0.672878I
b = −0.887371 − 0.068293I
1.25803 − 1.85767I 3.29586 + 4.00259I
u = −0.223321 + 0.842928I
a = 0.897998 + 0.077975I
b = 0.036178 + 0.399582I
3.62908 + 2.32516I 4.48467 − 2.65480I
u = −0.223321 − 0.842928I
a = 0.897998 − 0.077975I
b = 0.036178 − 0.399582I
3.62908 − 2.32516I 4.48467 + 2.65480I
u = 0.889016 + 0.747517I
a = 0.607385 − 0.821852I
b = 1.395130 + 0.149616I
9.07136 − 2.85087I 9.78334 + 0.I
u = 0.889016 − 0.747517I
a = 0.607385 + 0.821852I
b = 1.395130 − 0.149616I
9.07136 + 2.85087I 9.78334 + 0.I
u = 1.130530 + 0.481440I
a = −1.302640 + 0.202022I
b = −1.82636 + 0.28273I
−3.38137 − 2.36705I 0
7
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 1.130530 − 0.481440I
a = −1.302640 − 0.202022I
b = −1.82636 − 0.28273I
−3.38137 + 2.36705I 0
u = −1.164240 + 0.451221I
a = 1.44291 − 0.32158I
b = 2.22996 − 0.29926I
−3.53482 + 5.70296I 0
u = −1.164240 − 0.451221I
a = 1.44291 + 0.32158I
b = 2.22996 + 0.29926I
−3.53482 − 5.70296I 0
u = −0.686059 + 0.293330I
a = −1.01986 + 1.45708I
b = −0.74714 + 1.69501I
0.27896 − 3.26826I −2.74807 − 0.82015I
u = −0.686059 − 0.293330I
a = −1.01986 − 1.45708I
b = −0.74714 − 1.69501I
0.27896 + 3.26826I −2.74807 + 0.82015I
u = −1.228430 + 0.253328I
a = 1.293940 − 0.408857I
b = 2.05763 − 0.91740I
−3.69197 + 4.91295I 0
u = −1.228430 − 0.253328I
a = 1.293940 + 0.408857I
b = 2.05763 + 0.91740I
−3.69197 − 4.91295I 0
u = −1.225300 + 0.340151I
a = 1.215390 − 0.430859I
b = 1.97241 − 0.78995I
−3.61600 + 4.89193I 0
u = −1.225300 − 0.340151I
a = 1.215390 + 0.430859I
b = 1.97241 + 0.78995I
−3.61600 − 4.89193I 0
u = 1.306570 + 0.385321I
a = 0.772428 + 0.105070I
b = 1.58309 − 0.82825I
−6.95611 − 6.96468I 0
8
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 1.306570 − 0.385321I
a = 0.772428 − 0.105070I
b = 1.58309 + 0.82825I
−6.95611 + 6.96468I 0
u = −0.060803 + 0.628747I
a = −0.53802 + 1.47756I
b = −0.127042 + 0.473478I
−0.44119 − 1.56470I −4.17028 + 3.88456I
u = −0.060803 − 0.628747I
a = −0.53802 − 1.47756I
b = −0.127042 − 0.473478I
−0.44119 + 1.56470I −4.17028 − 3.88456I
u = −0.922764 + 1.032820I
a = 0.199690 + 0.204735I
b = 0.403670 + 0.238476I
4.00754 + 3.70557I 0
u = −0.922764 − 1.032820I
a = 0.199690 − 0.204735I
b = 0.403670 − 0.238476I
4.00754 − 3.70557I 0
u = 0.457781 + 0.408457I
a = 0.56646 + 2.03842I
b = 0.511340 − 0.004138I
1.59167 + 3.79186I 1.89741 − 1.93857I
u = 0.457781 − 0.408457I
a = 0.56646 − 2.03842I
b = 0.511340 + 0.004138I
1.59167 − 3.79186I 1.89741 + 1.93857I
u = −1.262930 + 0.592649I
a = −1.262610 − 0.329157I
b = −2.25061 + 0.25489I
−5.42549 + 3.10789I 0
u = −1.262930 − 0.592649I
a = −1.262610 + 0.329157I
b = −2.25061 − 0.25489I
−5.42549 − 3.10789I 0
u = −1.36643 + 0.38967I
a = −0.765288 − 0.003995I
b = −1.47807 − 0.79705I
−11.38250 + 1.28053I 0
9
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −1.36643 − 0.38967I
a = −0.765288 + 0.003995I
b = −1.47807 + 0.79705I
−11.38250 − 1.28053I 0
u = 1.29707 + 0.58314I
a = 1.350370 − 0.078787I
b = 2.35665 + 0.43807I
−9.91993 − 9.45681I 0
u = 1.29707 − 0.58314I
a = 1.350370 + 0.078787I
b = 2.35665 − 0.43807I
−9.91993 + 9.45681I 0
u = −1.31022 + 0.58889I
a = −1.322870 + 0.107133I
b = −2.34658 + 0.59048I
−5.7532 + 15.6192I 0
u = −1.31022 − 0.58889I
a = −1.322870 − 0.107133I
b = −2.34658 − 0.59048I
−5.7532 − 15.6192I 0
u = 1.37880 + 0.46708I
a = −0.888680 − 0.525147I
b = −1.34840 − 0.85335I
−1.29850 − 7.17717I 0
u = 1.37880 − 0.46708I
a = −0.888680 + 0.525147I
b = −1.34840 + 0.85335I
−1.29850 + 7.17717I 0
u = 1.42356 + 0.37284I
a = 0.707166 − 0.088229I
b = 1.34948 − 0.74233I
−7.38726 + 4.45354I 0
u = 1.42356 − 0.37284I
a = 0.707166 + 0.088229I
b = 1.34948 + 0.74233I
−7.38726 − 4.45354I 0
u = −0.054872 + 0.484805I
a = −1.31570 + 1.52600I
b = −0.147524 + 0.297815I
−0.23274 − 1.52753I −1.85083 + 4.54656I
10
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.054872 − 0.484805I
a = −1.31570 − 1.52600I
b = −0.147524 − 0.297815I
−0.23274 + 1.52753I −1.85083 − 4.54656I
11
II. I
u
2
= h−17u
15
− 11u
14
+ · · · + 5b + 24, −38u
15
− 24u
14
+ · · · + 5a +
51, u
16
− 4u
14
+ · · · − u + 1i
(i) Arc colorings
a
2
=
1
0
a
7
=
0
u
a
3
=
1
u
2
a
10
=
38
5
u
15
+
24
5
u
14
+ ··· −
41
5
u −
51
5
17
5
u
15
+
11
5
u
14
+ ··· −
14
5
u −
24
5
a
8
=
3u
15
+ 2u
14
+ ··· + 2u + 1
−
6
5
u
15
−
3
5
u
14
+ ··· +
17
5
u +
27
5
a
1
=
−u
2
+ 1
−u
4
a
6
=
u
u
a
11
=
42
5
u
15
+
31
5
u
14
+ ··· −
49
5
u −
64
5
21
5
u
15
+
18
5
u
14
+ ··· −
22
5
u −
37
5
a
5
=
−11.6000u
15
− 7.80000u
14
+ ··· + 11.2000u + 15.2000
−5.80000u
15
− 4.40000u
14
+ ··· + 4.60000u + 7.60000
a
4
=
−6.20000u
15
− 4.60000u
14
+ ··· + 6.40000u + 11.4000
−5.20000u
15
− 2.60000u
14
+ ··· + 5.40000u + 6.40000
a
9
=
33
5
u
15
+
24
5
u
14
+ ··· −
41
5
u −
51
5
12
5
u
15
+
11
5
u
14
+ ··· −
9
5
u −
24
5
a
12
=
14
5
u
15
+
2
5
u
14
+ ··· −
33
5
u −
18
5
14
5
u
15
+
7
5
u
14
+ ··· −
28
5
u −
23
5
(ii) Obstruction class = 1
(iii) Cusp Shapes = −
96
5
u
15
−
53
5
u
14
+ 68u
13
+
301
5
u
12
−
752
5
u
11
− 166u
10
+
1158
5
u
9
+
1467
5
u
8
−
1404
5
u
7
−
1716
5
u
6
+ 204u
5
+
1261
5
u
4
−
501
5
u
3
−
611
5
u
2
+
57
5
u +
132
5
12
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
u
16
− 8u
15
+ ··· − 11u + 1
c
2
u
16
− 4u
14
+ ··· − u + 1
c
3
, c
4
u
16
+ 2u
15
+ ··· + 8u + 1
c
5
u
16
+ 6u
14
+ ··· + 8u
2
+ 1
c
6
u
16
− 4u
14
+ ··· + u + 1
c
7
u
16
− 12u
15
+ ··· − 8u + 1
c
8
u
16
+ 4u
15
+ ··· − 3u
2
+ 1
c
9
u
16
+ 6u
14
+ ··· + u + 1
c
10
u
16
+ 8u
14
+ ··· + 6u
2
+ 1
c
11
u
16
− 2u
15
+ ··· − 8u + 1
c
12
u
16
+ 2u
14
+ ··· + 2u + 1
13
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
y
16
+ 8y
15
+ ··· − 3y + 1
c
2
, c
6
y
16
− 8y
15
+ ··· − 11y + 1
c
3
, c
4
, c
11
y
16
+ 18y
15
+ ··· − 16y + 1
c
5
y
16
+ 12y
15
+ ··· + 16y + 1
c
7
y
16
− 2y
15
+ ··· + 24y + 1
c
8
y
16
+ 6y
15
+ ··· − 6y + 1
c
9
y
16
+ 12y
15
+ ··· + 13y + 1
c
10
y
16
+ 16y
15
+ ··· + 12y + 1
c
12
y
16
+ 4y
15
+ ··· − 10y + 1
14
(vi) Complex Volumes and Cusp Shapes
Solutions to I
u
2
√
−1(vol +
√
−1CS) Cusp shape
u = −0.913832 + 0.235082I
a = 0.128344 − 0.430133I
b = −0.51462 + 1.51604I
5.04845 + 1.02692I 1.87205 − 8.56014I
u = −0.913832 − 0.235082I
a = 0.128344 + 0.430133I
b = −0.51462 − 1.51604I
5.04845 − 1.02692I 1.87205 + 8.56014I
u = 0.781665 + 0.507913I
a = −0.442004 − 0.379613I
b = 0.243014 + 0.419895I
0.13293 − 2.08915I −4.96987 + 3.94005I
u = 0.781665 − 0.507913I
a = −0.442004 + 0.379613I
b = 0.243014 − 0.419895I
0.13293 + 2.08915I −4.96987 − 3.94005I
u = 0.902595 + 0.772917I
a = −0.745532 + 0.878575I
b = −1.53315 − 0.12089I
8.66558 − 2.92614I −9.74877 + 4.50724I
u = 0.902595 − 0.772917I
a = −0.745532 − 0.878575I
b = −1.53315 + 0.12089I
8.66558 + 2.92614I −9.74877 − 4.50724I
u = −1.141260 + 0.432326I
a = 1.52602 − 0.04764I
b = 2.22115 − 0.46874I
−2.53602 + 3.59932I −3.71675 − 3.64277I
u = −1.141260 − 0.432326I
a = 1.52602 + 0.04764I
b = 2.22115 + 0.46874I
−2.53602 − 3.59932I −3.71675 + 3.64277I
u = 1.209890 + 0.340073I
a = −1.17802 − 0.80444I
b = −1.80436 − 0.95523I
−2.27641 − 6.22692I −5.11471 + 7.16731I
u = 1.209890 − 0.340073I
a = −1.17802 + 0.80444I
b = −1.80436 + 0.95523I
−2.27641 + 6.22692I −5.11471 − 7.16731I
15
Solutions to I
u
2
√
−1(vol +
√
−1CS) Cusp shape
u = −0.582099 + 0.425674I
a = 0.46849 + 2.09936I
b = 0.821727 + 0.776197I
−0.501722 + 0.021541I −2.41993 − 1.23227I
u = −0.582099 − 0.425674I
a = 0.46849 − 2.09936I
b = 0.821727 − 0.776197I
−0.501722 − 0.021541I −2.41993 + 1.23227I
u = 0.621496 + 0.095944I
a = −0.02677 + 2.57216I
b = 0.61711 + 1.29946I
0.32457 + 4.21515I −3.24854 − 6.32973I
u = 0.621496 − 0.095944I
a = −0.02677 − 2.57216I
b = 0.61711 − 1.29946I
0.32457 − 4.21515I −3.24854 + 6.32973I
u = −0.878460 + 1.058430I
a = 0.269474 − 0.056700I
b = −0.0508752 + 0.0987483I
4.30209 + 3.76450I 13.3465 − 7.4442I
u = −0.878460 − 1.058430I
a = 0.269474 + 0.056700I
b = −0.0508752 − 0.0987483I
4.30209 − 3.76450I 13.3465 + 7.4442I
16
III. u-Polynomials
Crossings u-Polynomials at each crossing
c
1
(u
16
− 8u
15
+ ··· − 11u + 1)(u
61
+ 37u
60
+ ··· + 3014u + 529)
c
2
(u
16
− 4u
14
+ ··· − u + 1)(u
61
− u
60
+ ··· − 22u + 23)
c
3
, c
4
(u
16
+ 2u
15
+ ··· + 8u + 1)(u
61
− 3u
60
+ ··· − u + 1)
c
5
(u
16
+ 6u
14
+ ··· + 8u
2
+ 1)(u
61
+ 5u
60
+ ··· + 128u + 56)
c
6
(u
16
− 4u
14
+ ··· + u + 1)(u
61
− u
60
+ ··· − 22u + 23)
c
7
(u
16
− 12u
15
+ ··· − 8u + 1)(u
61
+ u
60
+ ··· + 4795u − 1559)
c
8
(u
16
+ 4u
15
+ ··· − 3u
2
+ 1)(u
61
+ 3u
60
+ ··· + 1189u − 103)
c
9
(u
16
+ 6u
14
+ ··· + u + 1)(u
61
− u
60
+ ··· − 4288u + 1856)
c
10
(u
16
+ 8u
14
+ ··· + 6u
2
+ 1)(u
61
+ u
60
+ ··· − 19u + 1)
c
11
(u
16
− 2u
15
+ ··· − 8u + 1)(u
61
− 3u
60
+ ··· − u + 1)
c
12
(u
16
+ 2u
14
+ ··· + 2u + 1)(u
61
− u
60
+ ··· − 120835u + 26113)
17
IV. Riley Polynomials
Crossings Riley Polynomials at each crossing
c
1
(y
16
+ 8y
15
+ ··· − 3y + 1)(y
61
− 17y
60
+ ··· + 1.05728 × 10
7
y −279841)
c
2
, c
6
(y
16
− 8y
15
+ ··· − 11y + 1)(y
61
− 37y
60
+ ··· + 3014y −529)
c
3
, c
4
, c
11
(y
16
+ 18y
15
+ ··· − 16y + 1)(y
61
+ 45y
60
+ ··· − 61y −1)
c
5
(y
16
+ 12y
15
+ ··· + 16y + 1)(y
61
+ 47y
60
+ ··· − 214112y −3136)
c
7
(y
16
− 2y
15
+ ··· + 24y + 1)
· (y
61
− 31y
60
+ ··· + 107411875y −2430481)
c
8
(y
16
+ 6y
15
+ ··· − 6y + 1)(y
61
+ 49y
60
+ ··· + 350761y −10609)
c
9
(y
16
+ 12y
15
+ ··· + 13y + 1)
· (y
61
+ 51y
60
+ ··· − 57040896y −3444736)
c
10
(y
16
+ 16y
15
+ ··· + 12y + 1)(y
61
+ 15y
60
+ ··· + 51y −1)
c
12
(y
16
+ 4y
15
+ ··· − 10y + 1)
· (y
61
+ 55y
60
+ ··· + 971678005y −681888769)
18
