12n
0285
(K12n
0285
)
A knot diagram
1
Linearized knot diagam
3 6 7 9 12 2 5 12 7 6 9 10
Solving Sequence
2,6
3 7
4,10
11 1 9 12 5 8
c
2
c
6
c
3
c
10
c
1
c
9
c
12
c
5
c
7
c
4
, c
8
, c
11
Ideals for irreducible components
2
of X
par
I
u
1
= hu
16
+ 4u
15
+ ··· + b − 1, −u
16
− 3u
15
+ ··· + 2a − 3, u
17
+ 5u
16
+ ··· − 3u − 2i
I
u
2
= h−u
9
+ 2u
8
− 4u
7
+ 4u
6
− 6u
5
+ 4u
4
− 5u
3
+ 2u
2
+ b − 2u + 1,
− 2u
9
+ 3u
8
− 6u
7
+ 4u
6
− 8u
5
+ 4u
4
− 7u
3
+ u
2
+ a − 3u + 2,
u
10
− 2u
9
+ 4u
8
− 4u
7
+ 6u
6
− 5u
5
+ 6u
4
− 3u
3
+ 3u
2
− 2u + 1i
I
u
3
= h−u
5
+ u
4
+ u
2
a − au − u
2
+ b − u + 1, u
5
a + 2u
5
+ u
4
− u
3
+ a
2
+ 3au + u
2
+ 4u + 4,
u
6
− u
5
+ u
4
+ 2u
2
− u + 1i
* 3 irreducible components of dim
C
= 0, with total 39 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
= hu
16
+4u
15
+· · ·+b−1, −u
16
−3u
15
+· · ·+2a−3, u
17
+5u
16
+· · ·−3u−2i
(i) Arc colorings
a
2
=
1
0
a
6
=
0
u
a
3
=
1
−u
2
a
7
=
u
u
a
4
=
u
4
+ u
2
+ 1
u
4
a
10
=
1
2
u
16
+
3
2
u
15
+ ··· −
1
2
u +
3
2
−u
16
− 4u
15
+ ··· − u + 1
a
11
=
1
2
u
16
+
3
2
u
15
+ ··· −
1
2
u +
3
2
u
16
+ 3u
15
+ ··· − 3u − 1
a
1
=
u
2
+ 1
−u
4
a
9
=
3
2
u
16
+
15
2
u
15
+ ··· −
7
2
u −
5
2
2u
15
+ 7u
14
+ ··· − 4u − 3
a
12
=
3
2
u
16
+
15
2
u
15
+ ··· −
7
2
u −
5
2
2u
16
+ 9u
15
+ ··· − 4u − 3
a
5
=
1
2
u
16
+
3
2
u
15
+ ··· −
1
2
u +
1
2
−u
16
− 6u
15
+ ··· + 3u + 3
a
8
=
−
5
2
u
16
−
27
2
u
15
+ ··· +
13
2
u +
13
2
−2u
16
− 12u
15
+ ··· + 6u + 7
(ii) Obstruction class = −1
(iii) Cusp Shapes = −u
16
− 6u
15
− 20u
14
− 43u
13
− 71u
12
− 91u
11
− 94u
10
− 58u
9
+
66u
7
+ 87u
6
+ 92u
5
+ 60u
4
+ 46u
3
+ 17u
2
+ 17u − 4
2
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
u
17
+ 5u
16
+ ··· − 35u − 4
c
2
, c
6
u
17
− 5u
16
+ ··· − 3u + 2
c
3
u
17
+ 5u
16
+ ··· + 201u + 74
c
4
, c
10
u
17
+ 13u
15
+ ··· + 4u + 1
c
5
, c
7
u
17
− u
16
+ ··· + 2u + 1
c
8
, c
11
u
17
− 10u
16
+ ··· + 27u − 4
c
9
, c
12
u
17
+ 3u
16
+ ··· − 8u + 1
3
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
y
17
+ 17y
16
+ ··· + 49y −16
c
2
, c
6
y
17
+ 5y
16
+ ··· − 35y −4
c
3
y
17
+ 29y
16
+ ··· − 126395y −5476
c
4
, c
10
y
17
+ 26y
16
+ ··· − 10y −1
c
5
, c
7
y
17
− 25y
16
+ ··· + 4y −1
c
8
, c
11
y
17
+ 2y
16
+ ··· − 143y −16
c
9
, c
12
y
17
− 15y
16
+ ··· + 16y −1
4
(vi) Complex Volumes and Cusp Shapes
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.999402
a = 0.387652
b = −0.774608
−3.45333 −1.57930
u = −0.225183 + 0.839513I
a = 0.457066 − 0.305622I
b = 0.260858 − 0.479622I
−0.515123 − 1.230730I −4.57965 + 6.11157I
u = −0.225183 − 0.839513I
a = 0.457066 + 0.305622I
b = 0.260858 + 0.479622I
−0.515123 + 1.230730I −4.57965 − 6.11157I
u = −0.902975 + 0.779498I
a = −0.37268 + 1.47715I
b = −1.18710 + 0.79283I
5.52032 − 2.59660I −1.98291 + 2.57071I
u = −0.902975 − 0.779498I
a = −0.37268 − 1.47715I
b = −1.18710 − 0.79283I
5.52032 + 2.59660I −1.98291 − 2.57071I
u = −1.013990 + 0.825716I
a = 1.04491 − 1.15054I
b = 1.67420 + 0.11880I
2.66130 + 5.14311I −3.31224 − 2.06906I
u = −1.013990 − 0.825716I
a = 1.04491 + 1.15054I
b = 1.67420 − 0.11880I
2.66130 − 5.14311I −3.31224 + 2.06906I
u = −0.792289 + 1.041050I
a = −1.139370 + 0.603283I
b = −1.78949 + 0.05972I
4.68149 − 3.71646I −2.79518 + 2.82261I
u = −0.792289 − 1.041050I
a = −1.139370 − 0.603283I
b = −1.78949 − 0.05972I
4.68149 + 3.71646I −2.79518 − 2.82261I
u = 0.065367 + 0.651578I
a = 0.870762 − 0.440011I
b = −0.015136 − 0.797710I
−0.691744 − 1.119700I −6.04337 + 5.63794I
5
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.065367 − 0.651578I
a = 0.870762 + 0.440011I
b = −0.015136 + 0.797710I
−0.691744 + 1.119700I −6.04337 − 5.63794I
u = 0.354914 + 0.549103I
a = −0.916291 + 0.819903I
b = 0.934133 + 0.713219I
0.02980 + 3.01264I −7.09672 + 0.35044I
u = 0.354914 − 0.549103I
a = −0.916291 − 0.819903I
b = 0.934133 − 0.713219I
0.02980 − 3.01264I −7.09672 − 0.35044I
u = 0.398162 + 1.288650I
a = −0.300696 − 0.167666I
b = −0.720067 + 0.510972I
−7.74200 + 4.95608I −4.59429 − 5.14858I
u = 0.398162 − 1.288650I
a = −0.300696 + 0.167666I
b = −0.720067 − 0.510972I
−7.74200 − 4.95608I −4.59429 + 5.14858I
u = −0.883711 + 1.061310I
a = 0.91247 − 1.36079I
b = 2.22990 − 0.92943I
1.89495 − 12.06910I −4.30600 + 6.19242I
u = −0.883711 − 1.061310I
a = 0.91247 + 1.36079I
b = 2.22990 + 0.92943I
1.89495 + 12.06910I −4.30600 − 6.19242I
6
II.
I
u
2
= h−u
9
+2u
8
+· · ·+b +1, −2u
9
+3u
8
+· · ·+a +2, u
10
−2u
9
+· · ·−2u +1i
(i) Arc colorings
a
2
=
1
0
a
6
=
0
u
a
3
=
1
−u
2
a
7
=
u
u
a
4
=
u
4
+ u
2
+ 1
u
4
a
10
=
2u
9
− 3u
8
+ 6u
7
− 4u
6
+ 8u
5
− 4u
4
+ 7u
3
− u
2
+ 3u − 2
u
9
− 2u
8
+ 4u
7
− 4u
6
+ 6u
5
− 4u
4
+ 5u
3
− 2u
2
+ 2u − 1
a
11
=
2u
9
− 3u
8
+ 6u
7
− 4u
6
+ 8u
5
− 4u
4
+ 7u
3
− u
2
+ 3u − 2
u
9
− 2u
8
+ 4u
7
− 4u
6
+ 6u
5
− 5u
4
+ 5u
3
− 3u
2
+ 2u − 2
a
1
=
u
2
+ 1
−u
4
a
9
=
2u
9
− 3u
8
+ 6u
7
− 5u
6
+ 9u
5
− 6u
4
+ 8u
3
− 3u
2
+ 4u − 3
u
9
− 2u
8
+ 4u
7
− 5u
6
+ 7u
5
− 6u
4
+ 6u
3
− 4u
2
+ 3u − 2
a
12
=
−2u
9
+ 3u
8
− 6u
7
+ 5u
6
− 9u
5
+ 6u
4
− 8u
3
+ 3u
2
− 4u + 3
−u
9
+ u
8
− 2u
7
+ u
6
− 3u
5
+ u
4
− 3u
3
+ u
2
− 2u + 1
a
5
=
−3u
9
+ 5u
8
− 10u
7
+ 8u
6
− 14u
5
+ 10u
4
− 13u
3
+ 4u
2
− 6u + 5
−u
9
+ 2u
8
− 4u
7
+ 3u
6
− 5u
5
+ 4u
4
− 5u
3
+ u
2
− 2u + 2
a
8
=
6u
9
− 9u
8
+ 18u
7
− 14u
6
+ 26u
5
− 16u
4
+ 23u
3
− 7u
2
+ 11u − 8
3u
9
− 4u
8
+ 8u
7
− 6u
6
+ 12u
5
− 6u
4
+ 10u
3
− 3u
2
+ 5u − 3
(ii) Obstruction class = 1
(iii) Cusp Shapes = −u
9
+ 4u
8
− 5u
7
+ 5u
6
− 2u
5
+ u
4
+ 3u
3
− 4u
2
+ 5u − 6
7
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
u
10
− 4u
9
+ 12u
8
− 24u
7
+ 38u
6
− 41u
5
+ 34u
4
− 19u
3
+ 9u
2
− 2u + 1
c
2
u
10
− 2u
9
+ 4u
8
− 4u
7
+ 6u
6
− 5u
5
+ 6u
4
− 3u
3
+ 3u
2
− 2u + 1
c
3
u
10
+ 2u
9
+ 8u
8
+ 4u
7
+ 10u
5
+ u
4
− 6u
3
+ 16u
2
− 10u + 5
c
4
, c
10
u
10
+ u
8
+ 4u
7
− 11u
6
− 5u
5
+ 18u
4
− 6u
3
− 2u + 1
c
5
, c
7
u
10
+ u
9
− 4u
8
− 5u
7
− 3u
6
+ u
5
+ 15u
4
+ 15u
3
+ 11u
2
+ 4u + 1
c
6
u
10
+ 2u
9
+ 4u
8
+ 4u
7
+ 6u
6
+ 5u
5
+ 6u
4
+ 3u
3
+ 3u
2
+ 2u + 1
c
8
u
10
− 7u
9
+ 19u
8
− 24u
7
+ 9u
6
+ 16u
5
− 27u
4
+ 13u
3
+ 6u
2
− 10u + 5
c
9
, c
12
u
10
− 3u
9
+ u
8
+ 4u
7
− 5u
6
+ 6u
4
− u
3
− u
2
+ 2u + 1
c
11
u
10
+ 7u
9
+ 19u
8
+ 24u
7
+ 9u
6
− 16u
5
− 27u
4
− 13u
3
+ 6u
2
+ 10u + 5
8
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
y
10
+ 8y
9
+ ··· + 14y + 1
c
2
, c
6
y
10
+ 4y
9
+ 12y
8
+ 24y
7
+ 38y
6
+ 41y
5
+ 34y
4
+ 19y
3
+ 9y
2
+ 2y + 1
c
3
y
10
+ 12y
9
+ ··· + 60y + 25
c
4
, c
10
y
10
+ 2y
9
+ ··· − 4y + 1
c
5
, c
7
y
10
− 9y
9
+ ··· + 6y + 1
c
8
, c
11
y
10
− 11y
9
+ ··· − 40y + 25
c
9
, c
12
y
10
− 7y
9
+ ··· − 6y + 1
9
(vi) Complex Volumes and Cusp Shapes
Solutions to I
u
2
√
−1(vol +
√
−1CS) Cusp shape
u = −0.378370 + 0.962478I
a = 0.467882 + 0.091620I
b = 0.034500 + 0.828197I
−0.560424 − 0.074153I −4.22332 − 0.05050I
u = −0.378370 − 0.962478I
a = 0.467882 − 0.091620I
b = 0.034500 − 0.828197I
−0.560424 + 0.074153I −4.22332 + 0.05050I
u = −0.549385 + 0.711068I
a = −0.483620 − 0.417086I
b = 0.789580 − 0.577598I
0.35639 − 3.68459I −1.74176 + 8.84832I
u = −0.549385 − 0.711068I
a = −0.483620 + 0.417086I
b = 0.789580 + 0.577598I
0.35639 + 3.68459I −1.74176 − 8.84832I
u = 0.485122 + 1.143680I
a = 0.522993 − 0.643782I
b = 0.836616 − 0.985073I
−8.64742 + 3.94137I −8.44290 − 2.10467I
u = 0.485122 − 1.143680I
a = 0.522993 + 0.643782I
b = 0.836616 + 0.985073I
−8.64742 − 3.94137I −8.44290 + 2.10467I
u = 0.946362 + 0.955964I
a = −0.97616 − 1.25675I
b = −2.01415 − 0.37924I
10.15450 + 3.46808I 1.22554 − 2.41931I
u = 0.946362 − 0.955964I
a = −0.97616 + 1.25675I
b = −2.01415 + 0.37924I
10.15450 − 3.46808I 1.22554 + 2.41931I
u = 0.496271 + 0.410325I
a = −1.53110 + 1.96143I
b = −0.646542 + 0.815887I
−6.23787 + 0.27295I −4.31756 + 1.10366I
u = 0.496271 − 0.410325I
a = −1.53110 − 1.96143I
b = −0.646542 − 0.815887I
−6.23787 − 0.27295I −4.31756 − 1.10366I
10
III. I
u
3
= h−u
5
+ u
4
+ u
2
a − au − u
2
+ b − u + 1, u
5
a + 2u
5
+ u
4
− u
3
+ a
2
+
3au + u
2
+ 4u + 4, u
6
− u
5
+ u
4
+ 2u
2
− u + 1i
(i) Arc colorings
a
2
=
1
0
a
6
=
0
u
a
3
=
1
−u
2
a
7
=
u
u
a
4
=
u
4
+ u
2
+ 1
u
4
a
10
=
a
u
5
− u
4
− u
2
a + au + u
2
+ u − 1
a
11
=
a
u
5
− u
4
+ au + u
2
+ u − 1
a
1
=
u
2
+ 1
−u
4
a
9
=
u
4
a + u
5
− u
3
a − u
4
+ u
2
a + u
3
+ a + u
u
4
a + 2u
5
− u
3
a − 2u
4
+ u
3
+ au + u
2
+ 2u − 1
a
12
=
−u
4
a − u
5
+ u
3
a + u
4
− u
2
a − u
3
− a − 2u
−u
4
a − 2u
5
+ u
3
a + 2u
4
− u
2
a − 2u
3
− a − 4u + 1
a
5
=
−3u
5
+ 3u
4
− u
2
a − 2u
3
+ au + u
2
− a − 7u + 3
−u
4
a − 4u
5
+ u
3
a + 4u
4
− 2u
2
a − 3u
3
+ au + u
2
− 2a − 8u + 3
a
8
=
−2u
4
a − 3u
5
+ 2u
3
a + 2u
4
− 2u
2
a − 2u
3
− 3a − 5u
−2u
4
a − 6u
5
+ 2u
3
a + 5u
4
− u
2
a − 3u
3
− au − u
2
− 2a − 10u + 3
(ii) Obstruction class = −1
(iii) Cusp Shapes = −4u
5
− 4u
2
− 8u − 10
11
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
(u
6
+ u
5
+ 5u
4
+ 4u
3
+ 6u
2
+ 3u + 1)
2
c
2
, c
6
(u
6
+ u
5
+ u
4
+ 2u
2
+ u + 1)
2
c
3
(u
6
− u
5
+ 9u
4
+ 20u
2
− u + 5)
2
c
4
, c
10
u
12
+ u
11
+ ··· − 30u + 187
c
5
, c
7
u
12
+ u
11
+ ··· − 12u + 1
c
8
, c
11
(u
6
+ 3u
5
− u
4
− 8u
3
− 2u
2
+ 5u + 3)
2
c
9
, c
12
u
12
+ 3u
11
+ ··· + 184u + 41
12
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
(y
6
+ 9y
5
+ 29y
4
+ 40y
3
+ 22y
2
+ 3y + 1)
2
c
2
, c
6
(y
6
+ y
5
+ 5y
4
+ 4y
3
+ 6y
2
+ 3y + 1)
2
c
3
(y
6
+ 17y
5
+ 121y
4
+ 368y
3
+ 490y
2
+ 199y + 25)
2
c
4
, c
10
y
12
+ 11y
11
+ ··· + 67916y + 34969
c
5
, c
7
y
12
− 9y
11
+ ··· + 48y + 1
c
8
, c
11
(y
6
− 11y
5
+ 45y
4
− 84y
3
+ 78y
2
− 37y + 9)
2
c
9
, c
12
y
12
− 9y
11
+ ··· + 92y + 1681
13
(vi) Complex Volumes and Cusp Shapes
Solutions to I
u
3
√
−1(vol +
√
−1CS) Cusp shape
u = −0.716019 + 0.809696I
a = 0.235532 − 0.660644I
b = 1.31075 − 1.14824I
−1.93691 − 2.65597I −6.41885 + 3.39809I
u = −0.716019 + 0.809696I
a = 1.232850 − 0.459046I
b = 0.342200 + 0.700158I
−1.93691 − 2.65597I −6.41885 + 3.39809I
u = −0.716019 − 0.809696I
a = 0.235532 + 0.660644I
b = 1.31075 + 1.14824I
−1.93691 + 2.65597I −6.41885 − 3.39809I
u = −0.716019 − 0.809696I
a = 1.232850 + 0.459046I
b = 0.342200 − 0.700158I
−1.93691 + 2.65597I −6.41885 − 3.39809I
u = 0.283231 + 0.633899I
a = −0.83956 + 1.55687I
b = −1.80934 + 1.85329I
−6.83783 + 1.10871I −11.53615 − 6.18117I
u = 0.283231 + 0.633899I
a = −0.14932 − 3.37698I
b = −0.035938 − 0.941207I
−6.83783 + 1.10871I −11.53615 − 6.18117I
u = 0.283231 − 0.633899I
a = −0.83956 − 1.55687I
b = −1.80934 − 1.85329I
−6.83783 − 1.10871I −11.53615 + 6.18117I
u = 0.283231 − 0.633899I
a = −0.14932 + 3.37698I
b = −0.035938 + 0.941207I
−6.83783 − 1.10871I −11.53615 + 6.18117I
u = 0.932789 + 0.951611I
a = −0.94860 − 1.12119I
b = −1.61310 − 0.56686I
8.77474 + 3.42721I −6.04500 − 2.25224I
u = 0.932789 + 0.951611I
a = 0.96910 + 1.38183I
b = 2.30544 + 0.27711I
8.77474 + 3.42721I −6.04500 − 2.25224I
14
Solutions to I
u
3
√
−1(vol +
√
−1CS) Cusp shape
u = 0.932789 − 0.951611I
a = −0.94860 + 1.12119I
b = −1.61310 + 0.56686I
8.77474 − 3.42721I −6.04500 + 2.25224I
u = 0.932789 − 0.951611I
a = 0.96910 − 1.38183I
b = 2.30544 − 0.27711I
8.77474 − 3.42721I −6.04500 + 2.25224I
15
IV. u-Polynomials
Crossings u-Polynomials at each crossing
c
1
(u
6
+ u
5
+ 5u
4
+ 4u
3
+ 6u
2
+ 3u + 1)
2
· (u
10
− 4u
9
+ 12u
8
− 24u
7
+ 38u
6
− 41u
5
+ 34u
4
− 19u
3
+ 9u
2
− 2u + 1)
· (u
17
+ 5u
16
+ ··· − 35u − 4)
c
2
(u
6
+ u
5
+ u
4
+ 2u
2
+ u + 1)
2
· (u
10
− 2u
9
+ 4u
8
− 4u
7
+ 6u
6
− 5u
5
+ 6u
4
− 3u
3
+ 3u
2
− 2u + 1)
· (u
17
− 5u
16
+ ··· − 3u + 2)
c
3
(u
6
− u
5
+ 9u
4
+ 20u
2
− u + 5)
2
· (u
10
+ 2u
9
+ 8u
8
+ 4u
7
+ 10u
5
+ u
4
− 6u
3
+ 16u
2
− 10u + 5)
· (u
17
+ 5u
16
+ ··· + 201u + 74)
c
4
, c
10
(u
10
+ u
8
+ 4u
7
− 11u
6
− 5u
5
+ 18u
4
− 6u
3
− 2u + 1)
· (u
12
+ u
11
+ ··· − 30u + 187)(u
17
+ 13u
15
+ ··· + 4u + 1)
c
5
, c
7
(u
10
+ u
9
− 4u
8
− 5u
7
− 3u
6
+ u
5
+ 15u
4
+ 15u
3
+ 11u
2
+ 4u + 1)
· (u
12
+ u
11
+ ··· − 12u + 1)(u
17
− u
16
+ ··· + 2u + 1)
c
6
(u
6
+ u
5
+ u
4
+ 2u
2
+ u + 1)
2
· (u
10
+ 2u
9
+ 4u
8
+ 4u
7
+ 6u
6
+ 5u
5
+ 6u
4
+ 3u
3
+ 3u
2
+ 2u + 1)
· (u
17
− 5u
16
+ ··· − 3u + 2)
c
8
(u
6
+ 3u
5
− u
4
− 8u
3
− 2u
2
+ 5u + 3)
2
· (u
10
− 7u
9
+ 19u
8
− 24u
7
+ 9u
6
+ 16u
5
− 27u
4
+ 13u
3
+ 6u
2
− 10u + 5)
· (u
17
− 10u
16
+ ··· + 27u − 4)
c
9
, c
12
(u
10
− 3u
9
+ u
8
+ 4u
7
− 5u
6
+ 6u
4
− u
3
− u
2
+ 2u + 1)
· (u
12
+ 3u
11
+ ··· + 184u + 41)(u
17
+ 3u
16
+ ··· − 8u + 1)
c
11
(u
6
+ 3u
5
− u
4
− 8u
3
− 2u
2
+ 5u + 3)
2
· (u
10
+ 7u
9
+ 19u
8
+ 24u
7
+ 9u
6
− 16u
5
− 27u
4
− 13u
3
+ 6u
2
+ 10u + 5)
· (u
17
− 10u
16
+ ··· + 27u − 4)
16
V. Riley Polynomials
Crossings Riley Polynomials at each crossing
c
1
((y
6
+ 9y
5
+ ··· + 3y + 1)
2
)(y
10
+ 8y
9
+ ··· + 14y + 1)
· (y
17
+ 17y
16
+ ··· + 49y −16)
c
2
, c
6
(y
6
+ y
5
+ 5y
4
+ 4y
3
+ 6y
2
+ 3y + 1)
2
· (y
10
+ 4y
9
+ 12y
8
+ 24y
7
+ 38y
6
+ 41y
5
+ 34y
4
+ 19y
3
+ 9y
2
+ 2y + 1)
· (y
17
+ 5y
16
+ ··· − 35y −4)
c
3
(y
6
+ 17y
5
+ 121y
4
+ 368y
3
+ 490y
2
+ 199y + 25)
2
· (y
10
+ 12y
9
+ ··· + 60y + 25)(y
17
+ 29y
16
+ ··· − 126395y −5476)
c
4
, c
10
(y
10
+ 2y
9
+ ··· − 4y + 1)(y
12
+ 11y
11
+ ··· + 67916y + 34969)
· (y
17
+ 26y
16
+ ··· − 10y −1)
c
5
, c
7
(y
10
− 9y
9
+ ··· + 6y + 1)(y
12
− 9y
11
+ ··· + 48y + 1)
· (y
17
− 25y
16
+ ··· + 4y −1)
c
8
, c
11
(y
6
− 11y
5
+ 45y
4
− 84y
3
+ 78y
2
− 37y + 9)
2
· (y
10
− 11y
9
+ ··· − 40y + 25)(y
17
+ 2y
16
+ ··· − 143y −16)
c
9
, c
12
(y
10
− 7y
9
+ ··· − 6y + 1)(y
12
− 9y
11
+ ··· + 92y + 1681)
· (y
17
− 15y
16
+ ··· + 16y −1)
17
