10
105
(K10a
72
)
A knot diagram
1
Linearized knot diagam
6 9 1 10 7 2 4 3 5 8
Solving Sequence
2,9 3,6
7 1 4 5 8 10
c
2
c
6
c
1
c
3
c
5
c
8
c
10
c
4
, c
7
, c
9
Ideals for irreducible components
2
of X
par
I
u
1
= h−30u
16
− 176u
15
+ ··· + 1103b + 331, 1294u
16
− 1159u
15
+ ··· + 1103a + 2562,
u
17
+ 6u
15
+ u
14
+ 16u
13
+ 4u
12
+ 20u
11
+ 7u
10
+ 7u
9
+ 5u
8
− 7u
7
+ 3u
6
− 3u
5
+ u
4
+ 3u
3
+ 2u + 1i
I
u
2
= h−4.51865 × 10
39
u
35
+ 6.97530 × 10
39
u
34
+ ··· + 1.68010 × 10
40
b − 7.80705 × 10
39
,
− 1.24909 × 10
45
u
35
+ 1.82583 × 10
45
u
34
+ ··· + 2.27642 × 10
45
a + 4.03057 × 10
46
,
u
36
− u
35
+ ··· + 186u + 43i
I
u
3
= hu
6
+ 4u
4
− u
3
+ 4u
2
+ b − 2u + 2, −u
7
+ u
6
− 4u
5
+ 5u
4
− 5u
3
+ 6u
2
+ a − 3u + 3,
u
8
+ 4u
6
− u
5
+ 5u
4
− 2u
3
+ 4u
2
− u + 1i
* 3 irreducible components of dim
C
= 0, with total 61 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−30u
16
− 176u
15
+ · · · + 1103b + 331, 1294u
16
− 1159u
15
+ · · · +
1103a + 2562, u
17
+ 6u
15
+ · · · + 2u + 1i
(i) Arc colorings
a
2
=
1
0
a
9
=
0
u
a
3
=
1
−u
2
a
6
=
−1.17316u
16
+ 1.05077u
15
+ ··· + 0.526745u − 2.32276
0.0271985u
16
+ 0.159565u
15
+ ··· + 1.65549u − 0.300091
a
7
=
−1.20036u
16
+ 0.891206u
15
+ ··· − 1.12874u − 2.02267
0.0271985u
16
+ 0.159565u
15
+ ··· + 1.65549u − 0.300091
a
1
=
−0.393472u
16
− 0.0417044u
15
+ ··· + 0.317316u + 0.407978
−1.59383u
16
+ 0.849501u
15
+ ··· − 0.811423u − 1.61469
a
4
=
u
2
+ 1
1.57298u
16
− 1.10517u
15
+ ··· + 0.408885u + 1.81142
a
5
=
−1
−1.16500u
16
+ 1.49864u
15
+ ··· + 1.42339u − 0.312783
a
8
=
−u
u
3
+ u
a
10
=
u
−1.49864u
16
+ 0.407978u
15
+ ··· − 1.01723u − 1.16500
(ii) Obstruction class = −1
(iii) Cusp Shapes =
1215
1103
u
16
−
3902
1103
u
15
+ ··· +
52
1103
u −
4030
1103
2
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
, c
6
u
17
− 7u
16
+ ··· − 36u + 8
c
2
, c
4
, c
8
c
9
u
17
+ 6u
15
+ ··· + 2u + 1
c
3
, c
7
u
17
− u
16
+ ··· − u + 1
c
5
u
17
+ 7u
16
+ ··· − 48u + 64
c
10
u
17
− 15u
16
+ ··· + 608u − 64
3
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
, c
6
y
17
− 7y
16
+ ··· − 48y −64
c
2
, c
4
, c
8
c
9
y
17
+ 12y
16
+ ··· + 4y −1
c
3
, c
7
y
17
+ 3y
16
+ ··· − 9y −1
c
5
y
17
+ 5y
16
+ ··· + 17664y −4096
c
10
y
17
− 5y
16
+ ··· + 17408y −4096
4
(vi) Complex Volumes and Cusp Shapes
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.099668 + 0.990377I
a = 0.755793 + 0.048508I
b = 0.874913 + 1.017070I
−0.65585 − 3.58827I −5.01554 + 5.19820I
u = −0.099668 − 0.990377I
a = 0.755793 − 0.048508I
b = 0.874913 − 1.017070I
−0.65585 + 3.58827I −5.01554 − 5.19820I
u = −0.397497 + 1.032420I
a = 2.04240 − 0.79952I
b = 1.30568 + 0.56699I
−3.72641 − 6.77030I −4.91686 + 11.50550I
u = −0.397497 − 1.032420I
a = 2.04240 + 0.79952I
b = 1.30568 − 0.56699I
−3.72641 + 6.77030I −4.91686 − 11.50550I
u = 0.749827 + 0.244567I
a = 0.108910 + 0.611388I
b = 0.696825 − 0.650971I
2.74501 + 0.69000I 3.24547 − 1.78817I
u = 0.749827 − 0.244567I
a = 0.108910 − 0.611388I
b = 0.696825 + 0.650971I
2.74501 − 0.69000I 3.24547 + 1.78817I
u = 0.346178 + 0.692637I
a = −0.666585 + 0.297186I
b = −0.037067 + 0.756233I
0.24233 + 1.64711I 1.95019 − 4.12084I
u = 0.346178 − 0.692637I
a = −0.666585 − 0.297186I
b = −0.037067 − 0.756233I
0.24233 − 1.64711I 1.95019 + 4.12084I
u = −0.736048 + 0.038467I
a = 0.755454 + 0.908610I
b = 0.928563 − 0.638410I
2.06897 + 4.31656I 2.23828 − 5.03995I
u = −0.736048 − 0.038467I
a = 0.755454 − 0.908610I
b = 0.928563 + 0.638410I
2.06897 − 4.31656I 2.23828 + 5.03995I
5
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.285508 + 1.357540I
a = −1.79507 − 0.11101I
b = −1.375440 − 0.134825I
−10.04230 + 5.59145I −9.61044 − 4.67516I
u = 0.285508 − 1.357540I
a = −1.79507 + 0.11101I
b = −1.375440 + 0.134825I
−10.04230 − 5.59145I −9.61044 + 4.67516I
u = −0.52629 + 1.31806I
a = −0.119329 − 0.266115I
b = 0.352099 − 0.977016I
−3.89694 − 9.32757I −4.13921 + 5.55906I
u = −0.52629 − 1.31806I
a = −0.119329 + 0.266115I
b = 0.352099 + 0.977016I
−3.89694 + 9.32757I −4.13921 − 5.55906I
u = 0.59743 + 1.42672I
a = 1.62332 + 0.78900I
b = 1.192940 − 0.641161I
−6.4799 + 15.1817I −6.31050 − 8.67042I
u = 0.59743 − 1.42672I
a = 1.62332 − 0.78900I
b = 1.192940 + 0.641161I
−6.4799 − 15.1817I −6.31050 + 8.67042I
u = −0.438874
a = −1.40978
b = −0.877026
−1.63327 −4.88280
6
II. I
u
2
= h−4.52 × 10
39
u
35
+ 6.98 × 10
39
u
34
+ · · · + 1.68 × 10
40
b − 7.81 ×
10
39
, −1.25 × 10
45
u
35
+ 1.83 × 10
45
u
34
+ · · · + 2.28 × 10
45
a + 4.03 ×
10
46
, u
36
− u
35
+ · · · + 186u + 43i
(i) Arc colorings
a
2
=
1
0
a
9
=
0
u
a
3
=
1
−u
2
a
6
=
0.548710u
35
− 0.802063u
34
+ ··· − 49.1305u − 17.7057
0.268951u
35
− 0.415172u
34
+ ··· − 2.22836u + 0.464678
a
7
=
0.279759u
35
− 0.386891u
34
+ ··· − 46.9021u − 18.1704
0.268951u
35
− 0.415172u
34
+ ··· − 2.22836u + 0.464678
a
1
=
−0.769505u
35
+ 1.07166u
34
+ ··· + 31.1795u + 19.4777
−0.393831u
35
+ 0.112167u
34
+ ··· − 65.8523u − 14.5725
a
4
=
−0.637961u
35
+ 0.592755u
34
+ ··· − 103.303u − 23.1636
−0.184491u
35
+ 0.149837u
34
+ ··· − 15.4345u + 1.18486
a
5
=
−0.359956u
35
+ 0.244025u
34
+ ··· − 66.5978u − 5.35101
0.294559u
35
− 0.557722u
34
+ ··· − 13.0683u − 4.16067
a
8
=
−u
u
3
+ u
a
10
=
−0.371740u
35
+ 1.03334u
34
+ ··· + 105.667u + 33.5297
−0.291646u
35
+ 0.0216178u
34
+ ··· − 56.3790u − 13.1684
(ii) Obstruction class = −1
(iii) Cusp Shapes = −0.228694u
35
− 0.643530u
34
+ ··· − 255.696u − 70.7596
7
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
, c
6
(u
6
+ u
5
− u
4
− 2u
3
+ u + 1)
6
c
2
, c
4
, c
8
c
9
u
36
− u
35
+ ··· + 186u + 43
c
3
, c
7
u
36
− 3u
35
+ ··· − 16u + 1
c
5
(u
6
+ 3u
5
+ 5u
4
+ 4u
3
+ 2u
2
+ u + 1)
6
c
10
(u
3
+ u
2
− 1)
12
8
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
, c
6
(y
6
− 3y
5
+ 5y
4
− 4y
3
+ 2y
2
− y + 1)
6
c
2
, c
4
, c
8
c
9
y
36
+ 27y
35
+ ··· + 29904y + 1849
c
3
, c
7
y
36
− 9y
35
+ ··· − 36y + 1
c
5
(y
6
+ y
5
+ 5y
4
+ 6y
2
+ 3y + 1)
6
c
10
(y
3
− y
2
+ 2y −1)
12
9
(vi) Complex Volumes and Cusp Shapes
Solutions to I
u
2
√
−1(vol +
√
−1CS) Cusp shape
u = −1.046060 + 0.100110I
a = −0.471095 + 0.739312I
b = −0.428243 − 0.664531I
−0.02007 + 3.75243I −0.77353 − 3.77367I
u = −1.046060 − 0.100110I
a = −0.471095 − 0.739312I
b = −0.428243 + 0.664531I
−0.02007 − 3.75243I −0.77353 + 3.77367I
u = −0.071145 + 1.052640I
a = 2.96217 + 0.54442I
b = 1.002190 − 0.295542I
−3.80128 − 1.90382I −8.20696 + 2.18522I
u = −0.071145 − 1.052640I
a = 2.96217 − 0.54442I
b = 1.002190 + 0.295542I
−3.80128 + 1.90382I −8.20696 − 2.18522I
u = 0.445481 + 0.807833I
a = −0.769672 − 0.151793I
b = −0.428243 + 0.664531I
−0.02007 + 1.90382I −0.77353 − 2.18522I
u = 0.445481 − 0.807833I
a = −0.769672 + 0.151793I
b = −0.428243 − 0.664531I
−0.02007 − 1.90382I −0.77353 + 2.18522I
u = −0.015491 + 1.101610I
a = 0.567110 − 0.099771I
b = −0.428243 − 0.664531I
−4.15765 + 0.92430I −7.30279 − 0.79423I
u = −0.015491 − 1.101610I
a = 0.567110 + 0.099771I
b = −0.428243 + 0.664531I
−4.15765 − 0.92430I −7.30279 + 0.79423I
u = 0.098878 + 1.131130I
a = −1.90200 − 0.19672I
b = −1.073950 + 0.558752I
−1.91067 + 2.86490I −4.49024 − 2.53112I
u = 0.098878 − 1.131130I
a = −1.90200 + 0.19672I
b = −1.073950 − 0.558752I
−1.91067 − 2.86490I −4.49024 + 2.53112I
10
Solutions to I
u
2
√
−1(vol +
√
−1CS) Cusp shape
u = −0.196406 + 1.132180I
a = −1.65820 + 1.54999I
b = −1.073950 − 0.558752I
−6.04826 − 5.69302I −11.01951 + 5.51057I
u = −0.196406 − 1.132180I
a = −1.65820 − 1.54999I
b = −1.073950 + 0.558752I
−6.04826 + 5.69302I −11.01951 − 5.51057I
u = 1.031890 + 0.635795I
a = 0.203148 − 0.430936I
b = 1.002190 + 0.295542I
−3.80128 + 1.90382I −8.20696 − 2.18522I
u = 1.031890 − 0.635795I
a = 0.203148 + 0.430936I
b = 1.002190 − 0.295542I
−3.80128 − 1.90382I −8.20696 + 2.18522I
u = 0.444188 + 1.146330I
a = 0.054279 − 0.572062I
b = −0.428243 − 0.664531I
−0.02007 + 3.75243I −0.77353 − 3.77367I
u = 0.444188 − 1.146330I
a = 0.054279 + 0.572062I
b = −0.428243 + 0.664531I
−0.02007 − 3.75243I −0.77353 + 3.77367I
u = −0.560207 + 1.124730I
a = 1.81411 − 1.13202I
b = 1.002190 + 0.295542I
−3.80128 − 3.75243I −8.20696 + 3.77367I
u = −0.560207 − 1.124730I
a = 1.81411 + 1.13202I
b = 1.002190 − 0.295542I
−3.80128 + 3.75243I −8.20696 − 3.77367I
u = −0.598261 + 0.392855I
a = −0.352723 + 0.385946I
b = −1.073950 + 0.558752I
−1.91067 + 2.86490I −4.49024 − 2.53112I
u = −0.598261 − 0.392855I
a = −0.352723 − 0.385946I
b = −1.073950 − 0.558752I
−1.91067 − 2.86490I −4.49024 + 2.53112I
11
Solutions to I
u
2
√
−1(vol +
√
−1CS) Cusp shape
u = 1.350340 + 0.016723I
a = −0.597073 − 0.522912I
b = −1.073950 + 0.558752I
−1.91067 + 8.52114I −4.49024 − 8.49002I
u = 1.350340 − 0.016723I
a = −0.597073 + 0.522912I
b = −1.073950 − 0.558752I
−1.91067 − 8.52114I −4.49024 + 8.49002I
u = −0.388989 + 1.300350I
a = −2.16057 + 0.72732I
b = −1.073950 − 0.558752I
−1.91067 − 8.52114I −4.49024 + 8.49002I
u = −0.388989 − 1.300350I
a = −2.16057 − 0.72732I
b = −1.073950 + 0.558752I
−1.91067 + 8.52114I −4.49024 − 8.49002I
u = −0.274718 + 0.565739I
a = −0.544610 + 1.141380I
b = −0.428243 + 0.664531I
−0.02007 + 1.90382I −0.77353 − 2.18522I
u = −0.274718 − 0.565739I
a = −0.544610 − 1.141380I
b = −0.428243 − 0.664531I
−0.02007 − 1.90382I −0.77353 + 2.18522I
u = −0.555599 + 1.270020I
a = 0.035250 − 0.334569I
b = −0.428243 + 0.664531I
−4.15765 − 0.92430I −7.30279 + 0.79423I
u = −0.555599 − 1.270020I
a = 0.035250 + 0.334569I
b = −0.428243 − 0.664531I
−4.15765 + 0.92430I −7.30279 − 0.79423I
u = −0.06736 + 1.43539I
a = 1.81428 − 0.63593I
b = 1.002190 − 0.295542I
−7.93886 + 0.92430I −14.7362 − 0.7942I
u = −0.06736 − 1.43539I
a = 1.81428 + 0.63593I
b = 1.002190 + 0.295542I
−7.93886 − 0.92430I −14.7362 + 0.7942I
12
Solutions to I
u
2
√
−1(vol +
√
−1CS) Cusp shape
u = −0.216323 + 0.422026I
a = −1.90801 − 1.66447I
b = 1.002190 − 0.295542I
−3.80128 + 3.75243I −8.20696 − 3.77367I
u = −0.216323 − 0.422026I
a = −1.90801 + 1.66447I
b = 1.002190 + 0.295542I
−3.80128 − 3.75243I −8.20696 + 3.77367I
u = 0.80839 + 1.45058I
a = −1.15715 − 0.89131I
b = −1.073950 + 0.558752I
−6.04826 + 5.69302I 0
u = 0.80839 − 1.45058I
a = −1.15715 + 0.89131I
b = −1.073950 − 0.558752I
−6.04826 − 5.69302I 0
u = 0.31139 + 1.81407I
a = 1.280070 − 0.127233I
b = 1.002190 + 0.295542I
−7.93886 − 0.92430I 0
u = 0.31139 − 1.81407I
a = 1.280070 + 0.127233I
b = 1.002190 − 0.295542I
−7.93886 + 0.92430I 0
13
III. I
u
3
= hu
6
+ 4u
4
− u
3
+ 4u
2
+ b − 2u + 2, −u
7
+ u
6
+ · · · + a + 3, u
8
+
4u
6
− u
5
+ 5u
4
− 2u
3
+ 4u
2
− u + 1i
(i) Arc colorings
a
2
=
1
0
a
9
=
0
u
a
3
=
1
−u
2
a
6
=
u
7
− u
6
+ 4u
5
− 5u
4
+ 5u
3
− 6u
2
+ 3u − 3
−u
6
− 4u
4
+ u
3
− 4u
2
+ 2u − 2
a
7
=
u
7
+ 4u
5
− u
4
+ 4u
3
− 2u
2
+ u − 1
−u
6
− 4u
4
+ u
3
− 4u
2
+ 2u − 2
a
1
=
u
7
+ 3u
5
− u
4
+ 2u
3
− u
2
+ 3u
2u
7
+ 7u
5
− 2u
4
+ 6u
3
− 3u
2
+ 4u − 1
a
4
=
−u
2
− 1
−u
7
− u
6
− 4u
5
− 2u
4
− 4u
3
− u
2
− 2u − 1
a
5
=
−1
−u
7
− 2u
6
− 4u
5
− 6u
4
− 3u
3
− 4u
2
− u − 3
a
8
=
−u
u
3
+ u
a
10
=
u
2u
7
+ 7u
5
− 2u
4
+ 6u
3
− 3u
2
+ 5u − 1
(ii) Obstruction class = 1
(iii) Cusp Shapes = −3u
7
+ 6u
6
− 12u
5
+ 23u
4
− 18u
3
+ 21u
2
− 15u + 8
14
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
u
8
− 2u
6
− u
5
+ 3u
4
+ 2u
3
− 2u
2
− u + 1
c
2
, c
9
u
8
+ 4u
6
− u
5
+ 5u
4
− 2u
3
+ 4u
2
− u + 1
c
3
, c
7
u
8
+ u
7
− u
4
− u
3
+ 1
c
4
, c
8
u
8
+ 4u
6
+ u
5
+ 5u
4
+ 2u
3
+ 4u
2
+ u + 1
c
5
u
8
− 4u
7
+ 10u
6
− 17u
5
+ 23u
4
− 22u
3
+ 14u
2
− 5u + 1
c
6
u
8
− 2u
6
+ u
5
+ 3u
4
− 2u
3
− 2u
2
+ u + 1
c
10
u
8
+ 4u
7
+ 6u
6
+ 4u
5
− 3u
3
− 2u
2
+ 1
15
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
, c
6
y
8
− 4y
7
+ 10y
6
− 17y
5
+ 23y
4
− 22y
3
+ 14y
2
− 5y + 1
c
2
, c
4
, c
8
c
9
y
8
+ 8y
7
+ 26y
6
+ 47y
5
+ 55y
4
+ 42y
3
+ 22y
2
+ 7y + 1
c
3
, c
7
y
8
− y
7
− 2y
6
+ 2y
5
+ 3y
4
− y
3
− 2y
2
+ 1
c
5
y
8
+ 4y
7
+ 10y
6
+ 23y
5
+ 23y
4
+ 10y
3
+ 22y
2
+ 3y + 1
c
10
y
8
− 4y
7
+ 4y
6
+ 4y
5
+ 2y
4
+ 3y
3
+ 4y
2
− 4y + 1
16
(vi) Complex Volumes and Cusp Shapes
Solutions to I
u
3
√
−1(vol +
√
−1CS) Cusp shape
u = −0.484309 + 0.994840I
a = 1.66075 − 1.39545I
b = 1.136610 + 0.491905I
−4.20254 − 5.73534I −7.16249 + 5.56177I
u = −0.484309 − 0.994840I
a = 1.66075 + 1.39545I
b = 1.136610 − 0.491905I
−4.20254 + 5.73534I −7.16249 − 5.56177I
u = 0.487513 + 0.687654I
a = −0.960124 − 0.950069I
b = 0.612814 + 0.310228I
−2.09195 + 2.24783I −2.26438 − 2.85323I
u = 0.487513 − 0.687654I
a = −0.960124 + 0.950069I
b = 0.612814 − 0.310228I
−2.09195 − 2.24783I −2.26438 + 2.85323I
u = 0.110933 + 0.652805I
a = −1.26488 + 0.66485I
b = −0.819536 + 0.880313I
0.32853 + 3.26075I 2.37672 − 5.45948I
u = 0.110933 − 0.652805I
a = −1.26488 − 0.66485I
b = −0.819536 − 0.880313I
0.32853 − 3.26075I 2.37672 + 5.45948I
u = −0.11414 + 1.61519I
a = −1.43575 + 0.22209I
b = −0.929887 + 0.300978I
−7.19351 + 1.24143I −2.94984 − 5.90753I
u = −0.11414 − 1.61519I
a = −1.43575 − 0.22209I
b = −0.929887 − 0.300978I
−7.19351 − 1.24143I −2.94984 + 5.90753I
17
IV. u-Polynomials
Crossings u-Polynomials at each crossing
c
1
((u
6
+ u
5
− u
4
− 2u
3
+ u + 1)
6
)(u
8
− 2u
6
+ ··· − u + 1)
· (u
17
− 7u
16
+ ··· − 36u + 8)
c
2
, c
9
(u
8
+ 4u
6
+ ··· − u + 1)(u
17
+ 6u
15
+ ··· + 2u + 1)
· (u
36
− u
35
+ ··· + 186u + 43)
c
3
, c
7
(u
8
+ u
7
− u
4
− u
3
+ 1)(u
17
− u
16
+ ··· − u + 1)(u
36
− 3u
35
+ ··· − 16u + 1)
c
4
, c
8
(u
8
+ 4u
6
+ ··· + u + 1)(u
17
+ 6u
15
+ ··· + 2u + 1)
· (u
36
− u
35
+ ··· + 186u + 43)
c
5
(u
6
+ 3u
5
+ 5u
4
+ 4u
3
+ 2u
2
+ u + 1)
6
· (u
8
− 4u
7
+ 10u
6
− 17u
5
+ 23u
4
− 22u
3
+ 14u
2
− 5u + 1)
· (u
17
+ 7u
16
+ ··· − 48u + 64)
c
6
((u
6
+ u
5
− u
4
− 2u
3
+ u + 1)
6
)(u
8
− 2u
6
+ ··· + u + 1)
· (u
17
− 7u
16
+ ··· − 36u + 8)
c
10
(u
3
+ u
2
− 1)
12
(u
8
+ 4u
7
+ 6u
6
+ 4u
5
− 3u
3
− 2u
2
+ 1)
· (u
17
− 15u
16
+ ··· + 608u − 64)
18
V. Riley Polynomials
Crossings Riley Polynomials at each crossing
c
1
, c
6
(y
6
− 3y
5
+ 5y
4
− 4y
3
+ 2y
2
− y + 1)
6
· (y
8
− 4y
7
+ 10y
6
− 17y
5
+ 23y
4
− 22y
3
+ 14y
2
− 5y + 1)
· (y
17
− 7y
16
+ ··· − 48y −64)
c
2
, c
4
, c
8
c
9
(y
8
+ 8y
7
+ 26y
6
+ 47y
5
+ 55y
4
+ 42y
3
+ 22y
2
+ 7y + 1)
· (y
17
+ 12y
16
+ ··· + 4y −1)(y
36
+ 27y
35
+ ··· + 29904y + 1849)
c
3
, c
7
(y
8
− y
7
+ ··· − 2y
2
+ 1)(y
17
+ 3y
16
+ ··· − 9y −1)
· (y
36
− 9y
35
+ ··· − 36y + 1)
c
5
(y
6
+ y
5
+ 5y
4
+ 6y
2
+ 3y + 1)
6
· (y
8
+ 4y
7
+ 10y
6
+ 23y
5
+ 23y
4
+ 10y
3
+ 22y
2
+ 3y + 1)
· (y
17
+ 5y
16
+ ··· + 17664y −4096)
c
10
((y
3
− y
2
+ 2y −1)
12
)(y
8
− 4y
7
+ ··· − 4y + 1)
· (y
17
− 5y
16
+ ··· + 17408y −4096)
19
