11n
160
(K11n
160
)
A knot diagram
1
Linearized knot diagam
10 5 1 8 10 3 11 5 3 4 7
Solving Sequence
5,10 3,6
7 2 1 9 8 4 11
c
5
c
6
c
2
c
1
c
9
c
8
c
4
c
11
c
3
, c
7
, c
10
Ideals for irreducible components
2
of X
par
I
u
1
= h−2.61154 × 10
116
u
41
+ 7.44138 × 10
116
u
40
+ ··· + 2.20130 × 10
118
b + 2.20567 × 10
118
,
2.76575 × 10
118
u
41
− 8.73496 × 10
118
u
40
+ ··· + 2.42143 × 10
119
a + 9.10967 × 10
119
,
u
42
− 3u
41
+ ··· − 184u − 11i
I
u
2
= h31u
8
+ 26u
7
+ 50u
6
+ 165u
5
− 26u
4
− 204u
3
− 34u
2
+ 47b + 86u + 75,
34u
8
+ 27u
7
+ 23u
6
+ 184u
5
− 74u
4
− 342u
3
+ 131u
2
+ 47a + 158u − 83,
u
9
+ 2u
8
+ 2u
7
+ 7u
6
+ 5u
5
− 10u
4
− 6u
3
+ 6u
2
+ 3u + 1i
* 2 irreducible components of dim
C
= 0, with total 51 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−2.61 × 10
116
u
41
+ 7.44 × 10
116
u
40
+ · · · + 2.20 × 10
118
b + 2.21 ×
10
118
, 2.77 × 10
118
u
41
− 8.73 × 10
118
u
40
+ · · · + 2.42 × 10
119
a + 9.11 ×
10
119
, u
42
− 3u
41
+ · · · − 184u − 11i
(i) Arc colorings
a
5
=
1
0
a
10
=
0
u
a
3
=
−0.114220u
41
+ 0.360736u
40
+ ··· + 116.228u − 3.76211
0.0118637u
41
− 0.0338046u
40
+ ··· − 14.7028u − 1.00199
a
6
=
1
u
2
a
7
=
−0.0851467u
41
+ 0.256373u
40
+ ··· + 160.031u + 16.8852
−0.0100801u
41
+ 0.0314357u
40
+ ··· + 4.32560u − 0.298656
a
2
=
−0.102356u
41
+ 0.326932u
40
+ ··· + 101.525u − 4.76410
0.0118637u
41
− 0.0338046u
40
+ ··· − 14.7028u − 1.00199
a
1
=
−0.102356u
41
+ 0.326932u
40
+ ··· + 101.525u − 4.76410
0.00934866u
41
− 0.0266415u
40
+ ··· − 12.1739u − 0.783495
a
9
=
0.183123u
41
− 0.552897u
40
+ ··· − 292.420u − 21.2506
−0.00244803u
41
+ 0.00733234u
40
+ ··· + 2.14687u + 0.897796
a
8
=
0.180675u
41
− 0.545564u
40
+ ··· − 290.273u − 20.3528
−0.00244803u
41
+ 0.00733234u
40
+ ··· + 2.14687u + 0.897796
a
4
=
−0.157339u
41
+ 0.476272u
40
+ ··· + 234.882u + 15.0129
0.00294723u
41
− 0.0113162u
40
+ ··· − 3.44539u − 0.785309
a
11
=
−0.149328u
41
+ 0.463397u
40
+ ··· + 205.737u + 5.85422
0.00974472u
41
− 0.0271814u
40
+ ··· − 13.4504u − 1.21086
a
11
=
−0.149328u
41
+ 0.463397u
40
+ ··· + 205.737u + 5.85422
0.00974472u
41
− 0.0271814u
40
+ ··· − 13.4504u − 1.21086
(ii) Obstruction class = −1
(iii) Cusp Shapes = −0.0407139u
41
+ 0.122846u
40
+ ··· + 94.2507u + 5.40926
2
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
u
42
+ 2u
41
+ ··· − 124u − 4
c
2
u
42
+ 20u
40
+ ··· − 749u − 101
c
3
u
42
− 6u
41
+ ··· − 8u + 1
c
4
, c
8
u
42
+ 2u
41
+ ··· + 556u + 116
c
5
u
42
− 3u
41
+ ··· − 184u − 11
c
6
u
42
+ u
40
+ ··· + 106u − 97
c
7
, c
11
u
42
− 4u
41
+ ··· − 47u − 13
c
9
u
42
− u
41
+ ··· + 112u − 23
c
10
u
42
+ 2u
41
+ ··· + 128u + 29
3
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
y
42
− 72y
41
+ ··· − 5760y + 16
c
2
y
42
+ 40y
41
+ ··· + 72673y + 10201
c
3
y
42
+ 4y
41
+ ··· − 30y + 1
c
4
, c
8
y
42
− 24y
41
+ ··· − 45120y + 13456
c
5
y
42
+ 51y
41
+ ··· + 5722y + 121
c
6
y
42
+ 2y
41
+ ··· + 164916y + 9409
c
7
, c
11
y
42
+ 26y
41
+ ··· − 805y + 169
c
9
y
42
− 45y
41
+ ··· − 1274y + 529
c
10
y
42
− 12y
41
+ ··· − 22358y + 841
4
(vi) Complex Volumes and Cusp Shapes
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.838508 + 0.288184I
a = 1.170650 + 0.251577I
b = −0.474707 + 0.528975I
−3.52003 + 2.03312I −8.42216 − 3.37678I
u = 0.838508 − 0.288184I
a = 1.170650 − 0.251577I
b = −0.474707 − 0.528975I
−3.52003 − 2.03312I −8.42216 + 3.37678I
u = −1.192800 + 0.009739I
a = −0.0763919 + 0.0920066I
b = −0.593548 + 0.597226I
−1.94227 − 0.55855I −3.25163 − 2.41810I
u = −1.192800 − 0.009739I
a = −0.0763919 − 0.0920066I
b = −0.593548 − 0.597226I
−1.94227 + 0.55855I −3.25163 + 2.41810I
u = −0.394106 + 0.627152I
a = 1.78252 − 0.23343I
b = −0.403159 − 0.306921I
−4.10677 − 1.00823I −6.95415 − 0.51830I
u = −0.394106 − 0.627152I
a = 1.78252 + 0.23343I
b = −0.403159 + 0.306921I
−4.10677 + 1.00823I −6.95415 + 0.51830I
u = −0.549682 + 0.472418I
a = 0.724998 + 0.076343I
b = 0.045927 + 0.526713I
−0.95288 + 2.06296I −2.70729 − 3.81916I
u = −0.549682 − 0.472418I
a = 0.724998 − 0.076343I
b = 0.045927 − 0.526713I
−0.95288 − 2.06296I −2.70729 + 3.81916I
u = 0.071542 + 1.319740I
a = 0.310251 + 1.197800I
b = −0.53365 − 1.65271I
−0.24491 − 5.34601I −6.61771 + 6.40608I
u = 0.071542 − 1.319740I
a = 0.310251 − 1.197800I
b = −0.53365 + 1.65271I
−0.24491 + 5.34601I −6.61771 − 6.40608I
5
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.322779 + 0.584470I
a = −1.96834 − 1.04003I
b = −0.018310 + 0.894802I
−4.81718 + 6.58441I −5.59437 − 5.87348I
u = 0.322779 − 0.584470I
a = −1.96834 + 1.04003I
b = −0.018310 − 0.894802I
−4.81718 − 6.58441I −5.59437 + 5.87348I
u = 0.194310 + 0.577382I
a = 0.904526 − 0.641045I
b = 0.492771 − 0.001301I
0.96120 + 1.37637I 2.37205 − 4.71298I
u = 0.194310 − 0.577382I
a = 0.904526 + 0.641045I
b = 0.492771 + 0.001301I
0.96120 − 1.37637I 2.37205 + 4.71298I
u = 0.207450 + 0.501375I
a = 1.094850 − 0.376955I
b = −1.257640 + 0.545229I
−4.48395 + 1.62517I −2.04474 − 0.35828I
u = 0.207450 − 0.501375I
a = 1.094850 + 0.376955I
b = −1.257640 − 0.545229I
−4.48395 − 1.62517I −2.04474 + 0.35828I
u = −0.294933 + 0.306279I
a = 1.39370 + 1.50859I
b = 1.54579 + 0.18285I
−5.60720 − 6.66981I −4.81384 + 5.61602I
u = −0.294933 − 0.306279I
a = 1.39370 − 1.50859I
b = 1.54579 − 0.18285I
−5.60720 + 6.66981I −4.81384 − 5.61602I
u = −0.368795
a = 0.896001
b = −0.725613
−1.10908 −10.5890
u = −0.45702 + 1.66340I
a = −0.199299 − 1.049700I
b = −0.07435 + 1.78893I
5.41237 + 6.59053I 0
6
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.45702 − 1.66340I
a = −0.199299 + 1.049700I
b = −0.07435 − 1.78893I
5.41237 − 6.59053I 0
u = 1.72020 + 0.21164I
a = −0.346970 − 0.170035I
b = −0.301486 + 0.307655I
−6.74843 − 5.64741I 0
u = 1.72020 − 0.21164I
a = −0.346970 + 0.170035I
b = −0.301486 − 0.307655I
−6.74843 + 5.64741I 0
u = 0.06851 + 1.75165I
a = 0.208522 − 1.001630I
b = −0.26966 + 1.44580I
4.33527 + 2.92425I 0
u = 0.06851 − 1.75165I
a = 0.208522 + 1.001630I
b = −0.26966 − 1.44580I
4.33527 − 2.92425I 0
u = 0.42070 + 1.74601I
a = −0.218861 + 0.855059I
b = −0.01981 − 1.75119I
7.93236 − 2.29439I 0
u = 0.42070 − 1.74601I
a = −0.218861 − 0.855059I
b = −0.01981 + 1.75119I
7.93236 + 2.29439I 0
u = −0.64354 + 1.75757I
a = 0.209152 + 0.893674I
b = −0.301319 − 1.190510I
3.08658 + 1.51461I 0
u = −0.64354 − 1.75757I
a = 0.209152 − 0.893674I
b = −0.301319 + 1.190510I
3.08658 − 1.51461I 0
u = −0.0616260 + 0.0746193I
a = −10.96120 + 5.34669I
b = −0.086589 − 0.706593I
−1.12929 − 2.58933I −0.40470 + 5.03166I
7
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.0616260 − 0.0746193I
a = −10.96120 − 5.34669I
b = −0.086589 + 0.706593I
−1.12929 + 2.58933I −0.40470 − 5.03166I
u = −0.17719 + 1.92230I
a = 0.182597 − 0.970850I
b = −0.14313 + 1.50275I
4.55674 + 2.88338I 0
u = −0.17719 − 1.92230I
a = 0.182597 + 0.970850I
b = −0.14313 − 1.50275I
4.55674 − 2.88338I 0
u = 0.50851 + 1.89248I
a = 0.236773 + 0.848855I
b = −0.08366 − 1.50753I
3.06015 − 4.00976I 0
u = 0.50851 − 1.89248I
a = 0.236773 − 0.848855I
b = −0.08366 + 1.50753I
3.06015 + 4.00976I 0
u = 1.99479
a = 0.535185
b = 2.64314
0.445368 0
u = −0.41191 + 1.95357I
a = −0.017188 + 0.836754I
b = 0.57790 − 1.71570I
5.50962 + 8.17142I 0
u = −0.41191 − 1.95357I
a = −0.017188 − 0.836754I
b = 0.57790 + 1.71570I
5.50962 − 8.17142I 0
u = 0.48329 + 1.95963I
a = −0.087238 − 0.890319I
b = 0.52555 + 1.75387I
0.9874 − 14.3018I 0
u = 0.48329 − 1.95963I
a = −0.087238 + 0.890319I
b = 0.52555 − 1.75387I
0.9874 + 14.3018I 0
8
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.03402 + 2.11235I
a = −0.104154 − 0.553583I
b = 0.41431 + 2.06998I
0.510430 − 0.864801I 0
u = 0.03402 − 2.11235I
a = −0.104154 + 0.553583I
b = 0.41431 − 2.06998I
0.510430 + 0.864801I 0
9
II. I
u
2
=
h31u
8
+26u
7
+· · ·+47b+75, 34u
8
+27u
7
+· · ·+47a−83, u
9
+2u
8
+· · ·+3u+1i
(i) Arc colorings
a
5
=
1
0
a
10
=
0
u
a
3
=
−0.723404u
8
− 0.574468u
7
+ ··· − 3.36170u + 1.76596
−0.659574u
8
− 0.553191u
7
+ ··· − 1.82979u − 1.59574
a
6
=
1
u
2
a
7
=
−0.148936u
8
− 0.382979u
7
+ ··· + 0.425532u − 1.48936
0.872340u
8
+ 0.957447u
7
+ ··· + 2.93617u + 1.72340
a
2
=
−1.38298u
8
− 1.12766u
7
+ ··· − 5.19149u + 0.170213
−0.659574u
8
− 0.553191u
7
+ ··· − 1.82979u − 1.59574
a
1
=
−1.38298u
8
− 1.12766u
7
+ ··· − 5.19149u + 0.170213
−2.72340u
8
− 1.57447u
7
+ ··· − 5.36170u − 3.23404
a
9
=
−0.936170u
8
− 1.97872u
7
+ ··· − 8.46809u − 1.36170
0.595745u
8
+ 0.531915u
7
+ ··· + 4.29787u − 0.0425532
a
8
=
−0.340426u
8
− 1.44681u
7
+ ··· − 4.17021u − 1.40426
0.595745u
8
+ 0.531915u
7
+ ··· + 4.29787u − 0.0425532
a
4
=
−0.765957u
8
− 1.25532u
7
+ ··· − 4.38298u − 2.65957
0.723404u
8
+ 1.57447u
7
+ ··· + 6.36170u + 1.23404
a
11
=
1.14894u
8
+ 1.38298u
7
+ ··· + 3.57447u + 2.48936
0.425532u
8
− 0.191489u
7
+ ··· − 2.78723u − 0.744681
a
11
=
1.14894u
8
+ 1.38298u
7
+ ··· + 3.57447u + 2.48936
0.425532u
8
− 0.191489u
7
+ ··· − 2.78723u − 0.744681
(ii) Obstruction class = 1
(iii) Cusp Shapes
=
854
47
u
8
+
457
47
u
7
+
962
47
u
6
+
4406
47
u
5
−
2337
47
u
4
−
5726
47
u
3
+
2743
47
u
2
+
1931
47
u −
61
47
10
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
u
9
− 5u
8
+ 3u
7
− 3u
5
+ 3u
4
+ 6u
3
− 6u
2
+ 4u − 4
c
2
u
9
− 3u
8
+ 3u
7
− 3u
6
− u
5
+ 6u
4
− 3u
3
− 3u
2
− 1
c
3
u
9
+ 5u
8
+ 13u
7
+ 18u
6
+ 18u
5
+ 14u
4
+ 13u
3
+ 10u
2
+ 7u + 1
c
4
u
9
+ 3u
8
+ u
7
− 8u
6
− 11u
5
+ 3u
4
+ 14u
3
+ 6u
2
− 4u − 4
c
5
u
9
+ 2u
8
+ 2u
7
+ 7u
6
+ 5u
5
− 10u
4
− 6u
3
+ 6u
2
+ 3u + 1
c
6
u
9
− 3u
8
+ 2u
7
+ 9u
6
− 3u
5
− 6u
4
+ 8u
3
+ 11u
2
+ 5u + 1
c
7
u
9
+ u
8
+ 2u
7
+ 6u
6
+ 9u
4
− 3u
3
+ 4u
2
− 2u + 1
c
8
u
9
− 3u
8
+ u
7
+ 8u
6
− 11u
5
− 3u
4
+ 14u
3
− 6u
2
− 4u + 4
c
9
u
9
− 2u
8
+ u
6
+ u
5
+ 2u
4
+ 2u
3
+ 4u
2
+ u + 1
c
10
u
9
+ u
8
− u
7
+ 2u
6
+ 10u
5
+ 3u
4
− 3u
3
+ 4u
2
+ 5u + 1
c
11
u
9
− u
8
+ 2u
7
− 6u
6
− 9u
4
− 3u
3
− 4u
2
− 2u − 1
11
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
y
9
− 19y
8
+ 3y
7
+ 24y
6
− 7y
5
− 61y
4
+ 48y
3
+ 36y
2
− 32y −16
c
2
y
9
− 3y
8
− 11y
7
+ 15y
6
+ y
5
− 54y
4
+ 39y
3
+ 3y
2
− 6y −1
c
3
y
9
+ y
8
+ 25y
7
+ 30y
6
+ 72y
5
+ 84y
4
+ 105y
3
+ 54y
2
+ 29y −1
c
4
, c
8
y
9
− 7y
8
+ ··· + 64y −16
c
5
y
9
− 14y
7
− y
6
+ 123y
5
− 236y
4
+ 172y
3
− 52y
2
− 3y −1
c
6
y
9
− 5y
8
+ 52y
7
− 113y
6
+ 225y
5
− 256y
4
+ 148y
3
− 29y
2
+ 3y −1
c
7
, c
11
y
9
+ 3y
8
− 8y
7
− 60y
6
− 132y
5
− 139y
4
− 75y
3
− 22y
2
− 4y −1
c
9
y
9
− 4y
8
+ 6y
7
+ 11y
6
+ 15y
5
− 4y
4
− 12y
3
− 16y
2
− 7y −1
c
10
y
9
− 3y
8
+ 17y
7
− 36y
6
+ 96y
5
− 97y
4
+ 81y
3
− 52y
2
+ 17y −1
12
(vi) Complex Volumes and Cusp Shapes
Solutions to I
u
2
√
−1(vol +
√
−1CS) Cusp shape
u = 0.822660 + 0.322290I
a = 0.897214 + 0.551383I
b = −0.048121 + 0.465250I
−1.99801 + 1.72753I −3.97057 − 2.65342I
u = 0.822660 − 0.322290I
a = 0.897214 − 0.551383I
b = −0.048121 − 0.465250I
−1.99801 − 1.72753I −3.97057 + 2.65342I
u = −1.330240 + 0.168300I
a = −0.008304 − 0.408404I
b = 0.796448 + 0.144077I
−7.57318 − 6.23029I −10.70312 + 5.64960I
u = −1.330240 − 0.168300I
a = −0.008304 + 0.408404I
b = 0.796448 − 0.144077I
−7.57318 + 6.23029I −10.70312 − 5.64960I
u = −1.50796
a = −0.697213
b = −2.17611
0.490477 53.2280
u = −0.197789 + 0.290372I
a = 2.84968 − 0.54952I
b = −1.087790 − 0.549338I
−5.07942 − 1.69947I −16.7062 + 3.0605I
u = −0.197789 − 0.290372I
a = 2.84968 + 0.54952I
b = −1.087790 + 0.549338I
−5.07942 + 1.69947I −16.7062 − 3.0605I
u = 0.45935 + 1.90181I
a = 0.110015 + 0.952948I
b = −0.07249 − 1.46762I
4.53577 − 3.70953I −0.23420 + 7.12511I
u = 0.45935 − 1.90181I
a = 0.110015 − 0.952948I
b = −0.07249 + 1.46762I
4.53577 + 3.70953I −0.23420 − 7.12511I
13
III. u-Polynomials
Crossings u-Polynomials at each crossing
c
1
(u
9
− 5u
8
+ 3u
7
− 3u
5
+ 3u
4
+ 6u
3
− 6u
2
+ 4u − 4)
· (u
42
+ 2u
41
+ ··· − 124u − 4)
c
2
(u
9
− 3u
8
+ 3u
7
− 3u
6
− u
5
+ 6u
4
− 3u
3
− 3u
2
− 1)
· (u
42
+ 20u
40
+ ··· − 749u − 101)
c
3
(u
9
+ 5u
8
+ 13u
7
+ 18u
6
+ 18u
5
+ 14u
4
+ 13u
3
+ 10u
2
+ 7u + 1)
· (u
42
− 6u
41
+ ··· − 8u + 1)
c
4
(u
9
+ 3u
8
+ u
7
− 8u
6
− 11u
5
+ 3u
4
+ 14u
3
+ 6u
2
− 4u − 4)
· (u
42
+ 2u
41
+ ··· + 556u + 116)
c
5
(u
9
+ 2u
8
+ 2u
7
+ 7u
6
+ 5u
5
− 10u
4
− 6u
3
+ 6u
2
+ 3u + 1)
· (u
42
− 3u
41
+ ··· − 184u − 11)
c
6
(u
9
− 3u
8
+ 2u
7
+ 9u
6
− 3u
5
− 6u
4
+ 8u
3
+ 11u
2
+ 5u + 1)
· (u
42
+ u
40
+ ··· + 106u − 97)
c
7
(u
9
+ u
8
+ 2u
7
+ 6u
6
+ 9u
4
− 3u
3
+ 4u
2
− 2u + 1)
· (u
42
− 4u
41
+ ··· − 47u − 13)
c
8
(u
9
− 3u
8
+ u
7
+ 8u
6
− 11u
5
− 3u
4
+ 14u
3
− 6u
2
− 4u + 4)
· (u
42
+ 2u
41
+ ··· + 556u + 116)
c
9
(u
9
− 2u
8
+ u
6
+ u
5
+ 2u
4
+ 2u
3
+ 4u
2
+ u + 1)
· (u
42
− u
41
+ ··· + 112u − 23)
c
10
(u
9
+ u
8
− u
7
+ 2u
6
+ 10u
5
+ 3u
4
− 3u
3
+ 4u
2
+ 5u + 1)
· (u
42
+ 2u
41
+ ··· + 128u + 29)
c
11
(u
9
− u
8
+ 2u
7
− 6u
6
− 9u
4
− 3u
3
− 4u
2
− 2u − 1)
· (u
42
− 4u
41
+ ··· − 47u − 13)
14
IV. Riley Polynomials
Crossings Riley Polynomials at each crossing
c
1
(y
9
− 19y
8
+ 3y
7
+ 24y
6
− 7y
5
− 61y
4
+ 48y
3
+ 36y
2
− 32y −16)
· (y
42
− 72y
41
+ ··· − 5760y + 16)
c
2
(y
9
− 3y
8
− 11y
7
+ 15y
6
+ y
5
− 54y
4
+ 39y
3
+ 3y
2
− 6y −1)
· (y
42
+ 40y
41
+ ··· + 72673y + 10201)
c
3
(y
9
+ y
8
+ 25y
7
+ 30y
6
+ 72y
5
+ 84y
4
+ 105y
3
+ 54y
2
+ 29y −1)
· (y
42
+ 4y
41
+ ··· − 30y + 1)
c
4
, c
8
(y
9
− 7y
8
+ ··· + 64y −16)(y
42
− 24y
41
+ ··· − 45120y + 13456)
c
5
(y
9
− 14y
7
− y
6
+ 123y
5
− 236y
4
+ 172y
3
− 52y
2
− 3y −1)
· (y
42
+ 51y
41
+ ··· + 5722y + 121)
c
6
(y
9
− 5y
8
+ 52y
7
− 113y
6
+ 225y
5
− 256y
4
+ 148y
3
− 29y
2
+ 3y −1)
· (y
42
+ 2y
41
+ ··· + 164916y + 9409)
c
7
, c
11
(y
9
+ 3y
8
− 8y
7
− 60y
6
− 132y
5
− 139y
4
− 75y
3
− 22y
2
− 4y −1)
· (y
42
+ 26y
41
+ ··· − 805y + 169)
c
9
(y
9
− 4y
8
+ 6y
7
+ 11y
6
+ 15y
5
− 4y
4
− 12y
3
− 16y
2
− 7y −1)
· (y
42
− 45y
41
+ ··· − 1274y + 529)
c
10
(y
9
− 3y
8
+ 17y
7
− 36y
6
+ 96y
5
− 97y
4
+ 81y
3
− 52y
2
+ 17y −1)
· (y
42
− 12y
41
+ ··· − 22358y + 841)
15
