12a
0035
(K12a
0035
)
A knot diagram
1
Linearized knot diagam
3 5 6 10 2 11 12 1 4 9 8 7
Solving Sequence
7,12
8
1,3
2 9 11 6 4 5 10
c
7
c
12
c
1
c
8
c
11
c
6
c
3
c
5
c
10
c
2
, c
4
, c
9
Ideals for irreducible components
2
of X
par
I
u
1
= h−6u
93
− 19u
92
+ ··· + 2b + 4, 3u
93
+ 15u
92
+ ··· + 2a − 8, u
94
+ 3u
93
+ ··· − 4u − 1i
I
u
2
= h−u
2
a + b, u
2
a + a
2
+ u
2
+ a − u + 2, u
3
− u
2
+ 2u − 1i
* 2 irreducible components of dim
C
= 0, with total 100 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−6u
93
−19u
92
+· · ·+2b+4, 3u
93
+15u
92
+· · ·+2a−8, u
94
+3u
93
+· · ·−4u−1i
(i) Arc colorings
a
7
=
1
0
a
12
=
0
u
a
8
=
1
u
2
a
1
=
−u
u
a
3
=
−
3
2
u
93
−
15
2
u
92
+ ··· +
29
2
u + 4
3u
93
+
19
2
u
92
+ ··· −
17
2
u − 2
a
2
=
−
1
2
u
93
−
3
2
u
92
+ ··· −
47
2
u
2
+
17
2
u
1
2
u
92
+ u
91
+ ··· − 7u
2
+
3
2
u
a
9
=
−u
4
− u
2
+ 1
u
4
+ 2u
2
a
11
=
u
u
3
+ u
a
6
=
−u
4
− u
2
+ 1
−u
6
− 2u
4
− u
2
a
4
=
−u
93
− 9u
92
+ ··· + 18u +
9
2
9
2
u
93
+ 15u
92
+ ··· − 17u −
9
2
a
5
=
u
93
+ 3u
92
+ ··· − 4u −
1
2
−
3
2
u
93
− 3u
92
+ ··· − 2u −
3
2
a
10
=
u
11
+ 4u
9
+ 4u
7
− 2u
5
− 3u
3
+ 2u
−u
11
− 5u
9
− 8u
7
− 3u
5
+ 3u
3
+ u
(ii) Obstruction class = −1
(iii) Cusp Shapes = 2u
93
+
15
2
u
92
+ ··· −
33
2
u −
11
2
2
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
u
94
+ 44u
93
+ ··· − 9u + 1
c
2
, c
5
u
94
+ 4u
93
+ ··· + 9u + 1
c
3
u
94
− 4u
93
+ ··· − 3441u + 306
c
4
, c
9
u
94
+ u
93
+ ··· − 160u − 64
c
6
, c
8
u
94
+ 3u
93
+ ··· − 33u − 34
c
7
, c
11
, c
12
u
94
− 3u
93
+ ··· + 4u − 1
c
10
u
94
+ 35u
93
+ ··· + 66560u + 4096
3
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
y
94
+ 16y
93
+ ··· − 369y + 1
c
2
, c
5
y
94
+ 44y
93
+ ··· − 9y + 1
c
3
y
94
− 12y
93
+ ··· − 6463449y + 93636
c
4
, c
9
y
94
− 35y
93
+ ··· − 66560y + 4096
c
6
, c
8
y
94
− 53y
93
+ ··· − 12309y + 1156
c
7
, c
11
, c
12
y
94
+ 79y
93
+ ··· − 16y + 1
c
10
y
94
+ 37y
93
+ ··· − 336592896y + 16777216
4
(vi) Complex Volumes and Cusp Shapes
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.351586 + 1.054580I
a = −1.15398 + 1.86992I
b = 0.313058 − 0.701062I
−1.40013 − 8.27926I 0
u = −0.351586 − 1.054580I
a = −1.15398 − 1.86992I
b = 0.313058 + 0.701062I
−1.40013 + 8.27926I 0
u = −0.319387 + 1.064870I
a = 0.60014 − 1.46592I
b = −0.269640 + 0.910868I
0.91044 − 3.19835I 0
u = −0.319387 − 1.064870I
a = 0.60014 + 1.46592I
b = −0.269640 − 0.910868I
0.91044 + 3.19835I 0
u = 0.272022 + 1.136290I
a = 1.42508 + 2.49568I
b = −0.66890 − 1.54095I
0.75736 + 2.48496I 0
u = 0.272022 − 1.136290I
a = 1.42508 − 2.49568I
b = −0.66890 + 1.54095I
0.75736 − 2.48496I 0
u = −0.341633 + 1.119760I
a = 0.36104 + 1.97232I
b = 0.355067 − 1.058820I
−3.79950 − 0.44484I 0
u = −0.341633 − 1.119760I
a = 0.36104 − 1.97232I
b = 0.355067 + 1.058820I
−3.79950 + 0.44484I 0
u = −0.805155 + 0.159834I
a = −0.683311 − 0.812685I
b = 2.10771 − 0.56090I
−4.13551 + 12.51930I −12.4410 − 9.1338I
u = −0.805155 − 0.159834I
a = −0.683311 + 0.812685I
b = 2.10771 + 0.56090I
−4.13551 − 12.51930I −12.4410 + 9.1338I
5
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.819292 + 0.023297I
a = −0.557966 − 0.104325I
b = 2.01706 − 1.04963I
−9.72584 + 4.11008I −17.4683 − 3.8689I
u = −0.819292 − 0.023297I
a = −0.557966 + 0.104325I
b = 2.01706 + 1.04963I
−9.72584 − 4.11008I −17.4683 + 3.8689I
u = −0.223727 + 1.159260I
a = 0.038821 − 0.996676I
b = −0.793555 + 1.158040I
2.56110 − 0.96081I 0
u = −0.223727 − 1.159260I
a = 0.038821 + 0.996676I
b = −0.793555 − 1.158040I
2.56110 + 0.96081I 0
u = −0.800713 + 0.124544I
a = 0.056147 − 0.232819I
b = 1.45417 + 0.99662I
−6.82446 + 4.61345I −16.0257 − 3.7320I
u = −0.800713 − 0.124544I
a = 0.056147 + 0.232819I
b = 1.45417 − 0.99662I
−6.82446 − 4.61345I −16.0257 + 3.7320I
u = −0.791562 + 0.153666I
a = 0.673326 + 0.346910I
b = −1.43596 + 0.24106I
−1.85813 + 7.30815I −9.64546 − 5.45633I
u = −0.791562 − 0.153666I
a = 0.673326 − 0.346910I
b = −1.43596 − 0.24106I
−1.85813 − 7.30815I −9.64546 + 5.45633I
u = −0.795310
a = 0.653225
b = −1.34153
−6.33214 −13.9450
u = 0.207009 + 1.187620I
a = −0.54176 − 1.63085I
b = 0.28783 + 1.45505I
2.77826 − 1.83941I 0
6
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.207009 − 1.187620I
a = −0.54176 + 1.63085I
b = 0.28783 − 1.45505I
2.77826 + 1.83941I 0
u = 0.763490 + 0.126859I
a = 0.996501 − 0.724536I
b = −2.36823 − 0.61181I
−2.24813 − 6.31785I −11.54818 + 5.93405I
u = 0.763490 − 0.126859I
a = 0.996501 + 0.724536I
b = −2.36823 + 0.61181I
−2.24813 + 6.31785I −11.54818 − 5.93405I
u = 0.361057 + 0.671513I
a = −0.862756 + 0.799832I
b = −1.113130 − 0.534733I
−0.51313 − 8.14873I −8.97384 + 8.84166I
u = 0.361057 − 0.671513I
a = −0.862756 − 0.799832I
b = −1.113130 + 0.534733I
−0.51313 + 8.14873I −8.97384 − 8.84166I
u = −0.246747 + 1.213070I
a = −0.344077 + 0.628748I
b = 1.32614 − 0.49237I
1.93636 + 4.08463I 0
u = −0.246747 − 1.213070I
a = −0.344077 − 0.628748I
b = 1.32614 + 0.49237I
1.93636 − 4.08463I 0
u = −0.742646 + 0.133805I
a = 0.305512 − 0.849898I
b = −0.247171 − 0.370551I
−0.40083 + 4.55861I −9.48261 − 6.77535I
u = −0.742646 − 0.133805I
a = 0.305512 + 0.849898I
b = −0.247171 + 0.370551I
−0.40083 − 4.55861I −9.48261 + 6.77535I
u = 0.745684 + 0.058825I
a = 0.284002 − 0.610144I
b = −1.55723 + 1.53202I
−4.01862 + 0.63484I −14.7380 − 0.8437I
7
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.745684 − 0.058825I
a = 0.284002 + 0.610144I
b = −1.55723 − 1.53202I
−4.01862 − 0.63484I −14.7380 + 0.8437I
u = 0.297640 + 1.220630I
a = −0.91602 + 3.00986I
b = 0.17095 − 2.37493I
−0.46784 − 4.41267I 0
u = 0.297640 − 1.220630I
a = −0.91602 − 3.00986I
b = 0.17095 + 2.37493I
−0.46784 + 4.41267I 0
u = 0.730077 + 0.133883I
a = −0.875274 + 0.280144I
b = 1.370320 + 0.318322I
−0.21470 − 1.60724I −7.97056 + 1.57129I
u = 0.730077 − 0.133883I
a = −0.875274 − 0.280144I
b = 1.370320 − 0.318322I
−0.21470 + 1.60724I −7.97056 − 1.57129I
u = −0.717097 + 0.108393I
a = 0.308251 + 1.174220I
b = 0.130133 + 0.598547I
−1.35579 − 0.62536I −12.06986 − 1.95150I
u = −0.717097 − 0.108393I
a = 0.308251 − 1.174220I
b = 0.130133 − 0.598547I
−1.35579 + 0.62536I −12.06986 + 1.95150I
u = 0.293385 + 0.658021I
a = 0.266291 − 0.707620I
b = 0.598578 + 0.548638I
1.60349 − 3.29234I −5.23174 + 4.77747I
u = 0.293385 − 0.658021I
a = 0.266291 + 0.707620I
b = 0.598578 − 0.548638I
1.60349 + 3.29234I −5.23174 − 4.77747I
u = −0.365972 + 1.235490I
a = −2.15333 + 1.40823I
b = 1.72605 − 0.32067I
−5.98368 + 0.15479I 0
8
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.365972 − 1.235490I
a = −2.15333 − 1.40823I
b = 1.72605 + 0.32067I
−5.98368 − 0.15479I 0
u = 0.658370 + 0.267531I
a = −0.199386 + 1.344550I
b = −0.308441 + 0.617622I
−1.88023 + 4.47482I −11.92967 − 3.68864I
u = 0.658370 − 0.267531I
a = −0.199386 − 1.344550I
b = −0.308441 − 0.617622I
−1.88023 − 4.47482I −11.92967 + 3.68864I
u = 0.146043 + 1.287240I
a = −0.519747 − 0.895621I
b = 0.651519 + 1.152850I
3.09448 − 2.01504I 0
u = 0.146043 − 1.287240I
a = −0.519747 + 0.895621I
b = 0.651519 − 1.152850I
3.09448 + 2.01504I 0
u = −0.346129 + 1.258550I
a = 0.76971 − 1.71108I
b = −0.93264 + 1.31896I
−2.43413 + 4.11256I 0
u = −0.346129 − 1.258550I
a = 0.76971 + 1.71108I
b = −0.93264 − 1.31896I
−2.43413 − 4.11256I 0
u = 0.655988 + 0.207772I
a = −0.303076 − 0.671050I
b = 0.339247 − 0.122021I
0.0223914 − 0.0925396I −8.17235 + 0.51763I
u = 0.655988 − 0.207772I
a = −0.303076 + 0.671050I
b = 0.339247 + 0.122021I
0.0223914 + 0.0925396I −8.17235 − 0.51763I
u = −0.365714 + 1.275590I
a = −0.53429 + 2.97606I
b = 1.51702 − 2.35674I
−5.68982 + 8.37124I 0
9
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.365714 − 1.275590I
a = −0.53429 − 2.97606I
b = 1.51702 + 2.35674I
−5.68982 − 8.37124I 0
u = 0.313278 + 1.307810I
a = 2.86579 + 0.42092I
b = −2.66846 + 0.41995I
0.25992 − 3.19129I 0
u = 0.313278 − 1.307810I
a = 2.86579 − 0.42092I
b = −2.66846 − 0.41995I
0.25992 + 3.19129I 0
u = 0.367469 + 0.521123I
a = 0.06904 + 1.46105I
b = −0.348565 + 0.361785I
−2.59885 − 0.99613I −12.66422 + 3.51334I
u = 0.367469 − 0.521123I
a = 0.06904 − 1.46105I
b = −0.348565 − 0.361785I
−2.59885 + 0.99613I −12.66422 − 3.51334I
u = 0.070031 + 1.366780I
a = −0.123188 − 0.592014I
b = 0.264084 + 1.332300I
3.22572 − 2.28737I 0
u = 0.070031 − 1.366780I
a = −0.123188 + 0.592014I
b = 0.264084 − 1.332300I
3.22572 + 2.28737I 0
u = −0.305834 + 1.335140I
a = 0.074584 − 0.836640I
b = −0.89820 + 1.42609I
3.19308 + 3.09736I 0
u = −0.305834 − 1.335140I
a = 0.074584 + 0.836640I
b = −0.89820 − 1.42609I
3.19308 − 3.09736I 0
u = 0.538245 + 0.320223I
a = −1.031060 − 0.094532I
b = −0.872555 − 0.075771I
−3.30326 − 2.28034I −15.1915 + 4.6781I
10
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.538245 − 0.320223I
a = −1.031060 + 0.094532I
b = −0.872555 + 0.075771I
−3.30326 + 2.28034I −15.1915 − 4.6781I
u = 0.025452 + 0.620139I
a = −0.742007 − 0.914591I
b = −0.346461 + 0.713419I
2.38027 − 1.44221I −2.82236 + 3.43033I
u = 0.025452 − 0.620139I
a = −0.742007 + 0.914591I
b = −0.346461 − 0.713419I
2.38027 + 1.44221I −2.82236 − 3.43033I
u = 0.310881 + 1.345020I
a = −1.08999 − 2.22156I
b = 1.52900 + 2.06908I
4.44484 − 5.39215I 0
u = 0.310881 − 1.345020I
a = −1.08999 + 2.22156I
b = 1.52900 − 2.06908I
4.44484 + 5.39215I 0
u = −0.016489 + 1.381180I
a = −2.02420 + 0.83379I
b = 2.94086 − 0.32282I
6.88593 + 3.56319I 0
u = −0.016489 − 1.381180I
a = −2.02420 − 0.83379I
b = 2.94086 + 0.32282I
6.88593 − 3.56319I 0
u = −0.316216 + 1.345920I
a = −0.0516053 + 0.0153543I
b = 0.676154 − 0.292686I
4.26127 + 8.40222I 0
u = −0.316216 − 1.345920I
a = −0.0516053 − 0.0153543I
b = 0.676154 + 0.292686I
4.26127 − 8.40222I 0
u = 0.325860 + 1.343950I
a = 1.91588 + 3.33804I
b = −2.93290 − 2.93126I
2.38301 − 10.26160I 0
11
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.325860 − 1.343950I
a = 1.91588 − 3.33804I
b = −2.93290 + 2.93126I
2.38301 + 10.26160I 0
u = 0.200914 + 1.368680I
a = 1.313830 + 0.182615I
b = −1.93679 + 0.32568I
1.96196 − 4.91979I 0
u = 0.200914 − 1.368680I
a = 1.313830 − 0.182615I
b = −1.93679 − 0.32568I
1.96196 + 4.91979I 0
u = −0.344918 + 1.344910I
a = −2.19325 + 0.39504I
b = 2.16703 + 0.59757I
−2.20181 + 8.74640I 0
u = −0.344918 − 1.344910I
a = −2.19325 − 0.39504I
b = 2.16703 − 0.59757I
−2.20181 − 8.74640I 0
u = 0.003577 + 1.389610I
a = 1.11891 − 1.18307I
b = −1.65509 + 0.99510I
8.44452 − 1.51231I 0
u = 0.003577 − 1.389610I
a = 1.11891 + 1.18307I
b = −1.65509 − 0.99510I
8.44452 + 1.51231I 0
u = 0.275455 + 1.363070I
a = 0.102702 − 0.238819I
b = −0.517274 + 0.037833I
4.96173 − 3.51095I 0
u = 0.275455 − 1.363070I
a = 0.102702 + 0.238819I
b = −0.517274 − 0.037833I
4.96173 + 3.51095I 0
u = −0.337562 + 1.359830I
a = 1.23843 − 1.96495I
b = −1.75415 + 1.70909I
2.91527 + 11.38800I 0
12
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.337562 − 1.359830I
a = 1.23843 + 1.96495I
b = −1.75415 − 1.70909I
2.91527 − 11.38800I 0
u = 0.261096 + 1.380600I
a = −0.092849 − 0.803720I
b = 0.79183 + 1.51038I
3.31639 + 1.14144I 0
u = 0.261096 − 1.380600I
a = −0.092849 + 0.803720I
b = 0.79183 − 1.51038I
3.31639 − 1.14144I 0
u = −0.343711 + 1.364600I
a = −1.90058 + 2.78698I
b = 2.99172 − 2.39077I
0.6743 + 16.6665I 0
u = −0.343711 − 1.364600I
a = −1.90058 − 2.78698I
b = 2.99172 + 2.39077I
0.6743 − 16.6665I 0
u = 0.039853 + 1.411050I
a = −0.965916 − 0.939378I
b = 1.42920 + 0.68536I
8.01316 − 4.10190I 0
u = 0.039853 − 1.411050I
a = −0.965916 + 0.939378I
b = 1.42920 − 0.68536I
8.01316 + 4.10190I 0
u = 0.05124 + 1.42228I
a = 1.89938 + 0.53953I
b = −2.82345 + 0.01727I
6.06023 − 9.18761I 0
u = 0.05124 − 1.42228I
a = 1.89938 − 0.53953I
b = −2.82345 − 0.01727I
6.06023 + 9.18761I 0
u = −0.125946 + 0.536133I
a = 1.34468 + 1.38361I
b = 0.933554 − 0.595599I
1.01261 + 3.21488I −4.87205 − 3.43985I
13
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.125946 − 0.536133I
a = 1.34468 − 1.38361I
b = 0.933554 + 0.595599I
1.01261 − 3.21488I −4.87205 + 3.43985I
u = 0.408365
a = −0.235762
b = 0.359010
−0.736099 −13.3290
u = −0.192609 + 0.116954I
a = 0.12284 + 3.63556I
b = 0.351760 + 0.622816I
−0.31015 − 1.80079I −2.04373 + 2.87212I
u = −0.192609 − 0.116954I
a = 0.12284 − 3.63556I
b = 0.351760 − 0.622816I
−0.31015 + 1.80079I −2.04373 − 2.87212I
14
II. I
u
2
= h−u
2
a + b, u
2
a + a
2
+ u
2
+ a − u + 2, u
3
− u
2
+ 2u − 1i
(i) Arc colorings
a
7
=
1
0
a
12
=
0
u
a
8
=
1
u
2
a
1
=
−u
u
a
3
=
a
u
2
a
a
2
=
u
2
+ a − u + 1
u
2
a + 1
a
9
=
u
u
2
− u + 1
a
11
=
u
u
2
− u + 1
a
6
=
u
−u
a
4
=
au
u
2
a − au + a
a
5
=
au
u
2
a − au + a
a
10
=
u
u
2
− u + 1
(ii) Obstruction class = 1
(iii) Cusp Shapes = −5u
2
a + 3au − 5u
2
− 4a + 5u − 16
15
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
, c
3
, c
5
(u
2
− u + 1)
3
c
2
(u
2
+ u + 1)
3
c
4
, c
9
, c
10
u
6
c
6
, c
8
(u
3
+ u
2
− 1)
2
c
7
(u
3
− u
2
+ 2u − 1)
2
c
11
, c
12
(u
3
+ u
2
+ 2u + 1)
2
16
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
, c
2
, c
3
c
5
(y
2
+ y + 1)
3
c
4
, c
9
, c
10
y
6
c
6
, c
8
(y
3
− y
2
+ 2y −1)
2
c
7
, c
11
, c
12
(y
3
+ 3y
2
+ 2y −1)
2
17
(vi) Complex Volumes and Cusp Shapes
Solutions to I
u
2
√
−1(vol +
√
−1CS) Cusp shape
u = 0.215080 + 1.307140I
a = 0.818128 + 0.292480I
b = −1.52448 − 0.02619I
3.02413 − 0.79824I −6.43615 − 0.68567I
u = 0.215080 + 1.307140I
a = −0.155769 − 0.854759I
b = 0.73956 + 1.33333I
3.02413 − 4.85801I −2.88198 + 6.08229I
u = 0.215080 − 1.307140I
a = 0.818128 − 0.292480I
b = −1.52448 + 0.02619I
3.02413 + 0.79824I −6.43615 + 0.68567I
u = 0.215080 − 1.307140I
a = −0.155769 + 0.854759I
b = 0.73956 − 1.33333I
3.02413 + 4.85801I −2.88198 − 6.08229I
u = 0.569840
a = −0.662359 + 1.147240I
b = −0.215080 + 0.372529I
−1.11345 + 2.02988I −12.18187 − 4.49037I
u = 0.569840
a = −0.662359 − 1.147240I
b = −0.215080 − 0.372529I
−1.11345 − 2.02988I −12.18187 + 4.49037I
18
III. u-Polynomials
Crossings u-Polynomials at each crossing
c
1
((u
2
− u + 1)
3
)(u
94
+ 44u
93
+ ··· − 9u + 1)
c
2
((u
2
+ u + 1)
3
)(u
94
+ 4u
93
+ ··· + 9u + 1)
c
3
((u
2
− u + 1)
3
)(u
94
− 4u
93
+ ··· − 3441u + 306)
c
4
, c
9
u
6
(u
94
+ u
93
+ ··· − 160u − 64)
c
5
((u
2
− u + 1)
3
)(u
94
+ 4u
93
+ ··· + 9u + 1)
c
6
, c
8
((u
3
+ u
2
− 1)
2
)(u
94
+ 3u
93
+ ··· − 33u − 34)
c
7
((u
3
− u
2
+ 2u − 1)
2
)(u
94
− 3u
93
+ ··· + 4u − 1)
c
10
u
6
(u
94
+ 35u
93
+ ··· + 66560u + 4096)
c
11
, c
12
((u
3
+ u
2
+ 2u + 1)
2
)(u
94
− 3u
93
+ ··· + 4u − 1)
19
IV. Riley Polynomials
Crossings Riley Polynomials at each crossing
c
1
((y
2
+ y + 1)
3
)(y
94
+ 16y
93
+ ··· − 369y + 1)
c
2
, c
5
((y
2
+ y + 1)
3
)(y
94
+ 44y
93
+ ··· − 9y + 1)
c
3
((y
2
+ y + 1)
3
)(y
94
− 12y
93
+ ··· − 6463449y + 93636)
c
4
, c
9
y
6
(y
94
− 35y
93
+ ··· − 66560y + 4096)
c
6
, c
8
((y
3
− y
2
+ 2y −1)
2
)(y
94
− 53y
93
+ ··· − 12309y + 1156)
c
7
, c
11
, c
12
((y
3
+ 3y
2
+ 2y −1)
2
)(y
94
+ 79y
93
+ ··· − 16y + 1)
c
10
y
6
(y
94
+ 37y
93
+ ··· − 3.36593 × 10
8
y + 1.67772 × 10
7
)
20
