12a
1204
(K12a
1204
)
A knot diagram
1
Linearized knot diagam
4 11 7 9 10 3 1 12 5 2 6 8
Solving Sequence
2,10
11
3,6
7 12 5 9 4 1 8
c
10
c
2
c
6
c
11
c
5
c
9
c
4
c
1
c
8
c
3
, c
7
, c
12
Ideals for irreducible components
2
of X
par
I
u
1
= h4.67618 × 10
190
u
79
+ 2.29826 × 10
191
u
78
+ ··· + 5.15330 × 10
191
b − 1.47967 × 10
191
,
5.17863 × 10
194
u
79
+ 2.01367 × 10
195
u
78
+ ··· + 3.38572 × 10
194
a − 3.88078 × 10
195
, u
80
+ 4u
79
+ ··· − 12u + 1i
I
u
2
= h−au + b + 2a + u − 1, 3a
2
+ 2au − 4a − 3u + 1, u
2
− u + 1i
I
u
3
= hb, 3a − u + 2, u
2
− u + 1i
* 3 irreducible components of dim
C
= 0, with total 86 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
= h4.68 × 10
190
u
79
+ 2.30 × 10
191
u
78
+ · · · + 5.15 × 10
191
b − 1.48 ×
10
191
, 5.18 × 10
194
u
79
+ 2.01 × 10
195
u
78
+ · · · + 3.39 × 10
194
a − 3.88 ×
10
195
, u
80
+ 4u
79
+ · · · − 12u + 1i
(i) Arc colorings
a
2
=
0
u
a
10
=
1
0
a
11
=
1
u
2
a
3
=
−u
−u
3
+ u
a
6
=
−1.52955u
79
− 5.94754u
78
+ ··· + 130.269u + 11.4622
−0.0907415u
79
− 0.445978u
78
+ ··· + 17.6286u + 0.287130
a
7
=
−1.65356u
79
− 6.34789u
78
+ ··· + 128.810u + 11.4548
−0.0338236u
79
− 0.258688u
78
+ ··· + 20.3603u + 0.198906
a
12
=
0.665941u
79
+ 2.23325u
78
+ ··· − 127.524u − 19.4828
0.155254u
79
+ 0.344909u
78
+ ··· + 1.73662u − 2.15467
a
5
=
−1.43881u
79
− 5.50156u
78
+ ··· + 112.640u + 11.1751
−0.0907415u
79
− 0.445978u
78
+ ··· + 17.6286u + 0.287130
a
9
=
0.0923606u
79
− 0.0500166u
78
+ ··· + 123.650u + 20.7512
−0.0594848u
79
− 0.0792420u
78
+ ··· − 4.89863u + 2.41543
a
4
=
1.34210u
79
+ 5.18617u
78
+ ··· − 149.249u − 11.9533
−0.0202947u
79
+ 0.0673583u
78
+ ··· − 22.2316u − 0.192689
a
1
=
−1.65777u
79
− 6.13193u
78
+ ··· + 175.851u + 12.0583
−0.266688u
79
− 0.803074u
78
+ ··· + 26.9199u + 0.143262
a
8
=
−0.0702822u
79
− 0.631763u
78
+ ··· + 138.701u + 15.5114
0.144757u
79
+ 0.784009u
78
+ ··· − 4.02021u + 2.28039
(ii) Obstruction class = −1
(iii) Cusp Shapes = −0.129037u
79
− 0.380541u
78
+ ··· − 11.6124u + 3.37199
2
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
219(219u
80
+ 1298u
79
+ ··· + 2.36254 × 10
7
u − 1524503)
c
2
, c
10
u
80
+ 4u
79
+ ··· − 12u + 1
c
3
, c
6
u
80
+ 3u
79
+ ··· + 313u + 63
c
4
, c
5
, c
9
u
80
+ 3u
79
+ ··· + 180u + 36
c
7
, c
8
, c
12
u
80
− 2u
79
+ ··· − 2u + 1
c
11
219(219u
80
− 1403u
79
+ ··· − 226003u + 252193)
3
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
47961(47961y
80
− 3172252y
79
+ ··· − 2.97153 × 10
14
y + 2.32411 × 10
12
)
c
2
, c
10
y
80
− 44y
79
+ ··· − 392y + 1
c
3
, c
6
y
80
− 69y
79
+ ··· + 7367y + 3969
c
4
, c
5
, c
9
y
80
− 75y
79
+ ··· + 9648y + 1296
c
7
, c
8
, c
12
y
80
+ 76y
79
+ ··· − 72y + 1
c
11
47961
· (47961y
80
+ 610535y
79
+ ··· + 286076439375y + 63601309249)
4
(vi) Complex Volumes and Cusp Shapes
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.983733 + 0.200765I
a = 0.406326 − 1.062540I
b = −0.210455 − 0.410314I
−1.68334 + 0.90111I 0
u = −0.983733 − 0.200765I
a = 0.406326 + 1.062540I
b = −0.210455 + 0.410314I
−1.68334 − 0.90111I 0
u = 0.061105 + 1.004630I
a = 0.047178 − 0.295322I
b = 0.350818 − 0.747248I
−9.01085 − 6.45760I 0. + 5.37585I
u = 0.061105 − 1.004630I
a = 0.047178 + 0.295322I
b = 0.350818 + 0.747248I
−9.01085 + 6.45760I 0. − 5.37585I
u = −0.933989 + 0.285753I
a = −0.74243 − 1.63544I
b = −1.22686 − 0.73490I
−2.96990 + 3.39349I 0. − 7.61793I
u = −0.933989 − 0.285753I
a = −0.74243 + 1.63544I
b = −1.22686 + 0.73490I
−2.96990 − 3.39349I 0. + 7.61793I
u = 0.935699 + 0.210723I
a = 0.93109 − 1.46911I
b = 1.36724 − 0.37575I
1.85985 − 1.63062I 6.44657 + 8.90264I
u = 0.935699 − 0.210723I
a = 0.93109 + 1.46911I
b = 1.36724 + 0.37575I
1.85985 + 1.63062I 6.44657 − 8.90264I
u = 0.982994 + 0.345718I
a = 0.35044 + 2.66174I
b = −1.267870 + 0.058555I
−3.53605 − 1.28537I 0
u = 0.982994 − 0.345718I
a = 0.35044 − 2.66174I
b = −1.267870 − 0.058555I
−3.53605 + 1.28537I 0
5
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.623999 + 0.842208I
a = −0.557374 + 0.473399I
b = 1.44059 − 0.02605I
4.98872 + 2.13695I 0
u = −0.623999 − 0.842208I
a = −0.557374 − 0.473399I
b = 1.44059 + 0.02605I
4.98872 − 2.13695I 0
u = −0.625616 + 0.709759I
a = −0.274228 − 0.231688I
b = −0.446384 − 0.021824I
−1.13446 + 2.26935I 7.02637 − 5.16830I
u = −0.625616 − 0.709759I
a = −0.274228 + 0.231688I
b = −0.446384 + 0.021824I
−1.13446 − 2.26935I 7.02637 + 5.16830I
u = 1.016920 + 0.278841I
a = −0.10025 − 1.49918I
b = 0.328162 − 0.823029I
−1.15386 − 3.31282I 0
u = 1.016920 − 0.278841I
a = −0.10025 + 1.49918I
b = 0.328162 + 0.823029I
−1.15386 + 3.31282I 0
u = 1.049730 + 0.159659I
a = −1.42081 − 1.29437I
b = −0.033240 − 0.406752I
−7.23462 + 0.23504I 0
u = 1.049730 − 0.159659I
a = −1.42081 + 1.29437I
b = −0.033240 + 0.406752I
−7.23462 − 0.23504I 0
u = −1.079310 + 0.017861I
a = −3.67096 − 0.58217I
b = −1.354270 − 0.008617I
1.55886 + 0.00067I 0
u = −1.079310 − 0.017861I
a = −3.67096 + 0.58217I
b = −1.354270 + 0.008617I
1.55886 − 0.00067I 0
6
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.340631 + 0.848794I
a = 0.477246 + 0.103415I
b = −1.44761 − 0.13462I
7.05350 + 2.19153I 9.52387 − 1.99188I
u = 0.340631 − 0.848794I
a = 0.477246 − 0.103415I
b = −1.44761 + 0.13462I
7.05350 − 2.19153I 9.52387 + 1.99188I
u = −1.048170 + 0.314077I
a = 0.23334 − 1.69617I
b = −0.177827 − 1.133290I
−6.52325 + 5.35877I 0
u = −1.048170 − 0.314077I
a = 0.23334 + 1.69617I
b = −0.177827 + 1.133290I
−6.52325 − 5.35877I 0
u = −0.106979 + 1.115510I
a = −0.042289 − 0.245084I
b = −0.182302 − 0.480029I
−1.86292 + 2.79330I 0
u = −0.106979 − 1.115510I
a = −0.042289 + 0.245084I
b = −0.182302 + 0.480029I
−1.86292 − 2.79330I 0
u = −0.212519 + 0.849931I
a = −0.308623 − 0.038482I
b = 1.43643 − 0.26260I
1.68255 − 5.75611I 4.38217 + 3.71688I
u = −0.212519 − 0.849931I
a = −0.308623 + 0.038482I
b = 1.43643 + 0.26260I
1.68255 + 5.75611I 4.38217 − 3.71688I
u = −0.138283 + 1.170680I
a = 0.583637 + 0.306881I
b = −1.44697 + 0.29238I
−3.25272 − 10.24640I 0
u = −0.138283 − 1.170680I
a = 0.583637 − 0.306881I
b = −1.44697 − 0.29238I
−3.25272 + 10.24640I 0
7
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −1.048580 + 0.539589I
a = −0.03548 + 1.55272I
b = 1.399330 + 0.163222I
3.52510 + 3.03832I 0
u = −1.048580 − 0.539589I
a = −0.03548 − 1.55272I
b = 1.399330 − 0.163222I
3.52510 − 3.03832I 0
u = 0.818925
a = 0.650075
b = 1.65973
2.81430 14.1920
u = −0.777268 + 0.158021I
a = −1.28789 − 1.00859I
b = −1.77876 − 0.23396I
−1.23750 + 1.13200I 5.16037 − 4.27670I
u = −0.777268 − 0.158021I
a = −1.28789 + 1.00859I
b = −1.77876 + 0.23396I
−1.23750 − 1.13200I 5.16037 + 4.27670I
u = 1.222600 + 0.255392I
a = −0.298898 − 1.012200I
b = −0.675657 − 0.690427I
−5.60593 − 3.18248I 0
u = 1.222600 − 0.255392I
a = −0.298898 + 1.012200I
b = −0.675657 + 0.690427I
−5.60593 + 3.18248I 0
u = 1.142820 + 0.531044I
a = −0.29895 + 1.56428I
b = −1.44537 + 0.29546I
4.55144 − 7.27382I 0
u = 1.142820 − 0.531044I
a = −0.29895 − 1.56428I
b = −1.44537 − 0.29546I
4.55144 + 7.27382I 0
u = 1.248980 + 0.228822I
a = 1.50489 − 0.50878I
b = 1.290870 + 0.128288I
−3.14500 + 2.19857I 0
8
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 1.248980 − 0.228822I
a = 1.50489 + 0.50878I
b = 1.290870 − 0.128288I
−3.14500 − 2.19857I 0
u = −1.231060 + 0.327570I
a = 0.650637 − 0.984088I
b = 0.871372 − 0.916770I
−12.18400 + 5.43510I 0
u = −1.231060 − 0.327570I
a = 0.650637 + 0.984088I
b = 0.871372 + 0.916770I
−12.18400 − 5.43510I 0
u = −1.27404
a = −0.523112
b = 0.645940
−4.24711 0
u = −1.183130 + 0.512946I
a = 0.41862 + 1.63827I
b = 1.44596 + 0.42331I
−1.27215 + 10.73830I 0
u = −1.183130 − 0.512946I
a = 0.41862 − 1.63827I
b = 1.44596 − 0.42331I
−1.27215 − 10.73830I 0
u = 1.093750 + 0.738943I
a = −0.748613 − 1.122850I
b = 1.166760 − 0.270892I
−9.55293 − 2.80719I 0
u = 1.093750 − 0.738943I
a = −0.748613 + 1.122850I
b = 1.166760 + 0.270892I
−9.55293 + 2.80719I 0
u = 0.261215 + 1.302270I
a = −0.565935 + 0.149777I
b = 1.377250 + 0.194353I
3.14084 + 5.32909I 0
u = 0.261215 − 1.302270I
a = −0.565935 − 0.149777I
b = 1.377250 − 0.194353I
3.14084 − 5.32909I 0
9
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = 0.223054 + 0.595115I
a = −1.49321 + 0.64074I
b = 0.615226 + 0.539891I
−8.01703 − 2.08920I −1.364316 + 0.139969I
u = 0.223054 − 0.595115I
a = −1.49321 − 0.64074I
b = 0.615226 − 0.539891I
−8.01703 + 2.08920I −1.364316 − 0.139969I
u = −1.327730 + 0.475279I
a = −0.230483 + 1.372100I
b = 0.440531 + 0.965989I
−13.3328 + 11.6550I 0
u = −1.327730 − 0.475279I
a = −0.230483 − 1.372100I
b = 0.440531 − 0.965989I
−13.3328 − 11.6550I 0
u = 1.34532 + 0.46601I
a = 0.125579 + 1.193110I
b = −0.396012 + 0.794879I
−6.48026 − 8.12212I 0
u = 1.34532 − 0.46601I
a = 0.125579 − 1.193110I
b = −0.396012 − 0.794879I
−6.48026 + 8.12212I 0
u = −0.60690 + 1.30455I
a = 0.608740 − 0.107378I
b = −1.278700 + 0.099548I
1.48332 + 1.01891I 0
u = −0.60690 − 1.30455I
a = 0.608740 + 0.107378I
b = −1.278700 − 0.099548I
1.48332 − 1.01891I 0
u = 1.34808 + 0.53347I
a = 0.486605 + 0.764340I
b = 0.045270 + 0.726049I
−12.96030 + 0.84938I 0
u = 1.34808 − 0.53347I
a = 0.486605 − 0.764340I
b = 0.045270 − 0.726049I
−12.96030 − 0.84938I 0
10
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −1.38093 + 0.48836I
a = −0.173702 + 0.905038I
b = 0.212560 + 0.657694I
−6.22030 + 3.10276I 0
u = −1.38093 − 0.48836I
a = −0.173702 − 0.905038I
b = 0.212560 − 0.657694I
−6.22030 − 3.10276I 0
u = −1.34090 + 0.60045I
a = −0.12043 − 1.56951I
b = −1.51716 − 0.36747I
−7.0624 + 16.4733I 0
u = −1.34090 − 0.60045I
a = −0.12043 + 1.56951I
b = −1.51716 + 0.36747I
−7.0624 − 16.4733I 0
u = −1.48152
a = 0.0914854
b = 1.00347
−4.17379 0
u = 1.35642 + 0.64883I
a = 0.061175 − 1.364930I
b = 1.47058 − 0.30512I
−0.49201 − 12.12130I 0
u = 1.35642 − 0.64883I
a = 0.061175 + 1.364930I
b = 1.47058 + 0.30512I
−0.49201 + 12.12130I 0
u = −1.32963 + 0.74793I
a = 0.144785 − 1.138680I
b = −1.381900 − 0.250810I
−1.15043 + 6.39677I 0
u = −1.32963 − 0.74793I
a = 0.144785 + 1.138680I
b = −1.381900 + 0.250810I
−1.15043 − 6.39677I 0
u = −0.135498 + 0.451659I
a = −1.052310 + 0.225740I
b = −0.388744 + 0.698459I
−4.10847 − 2.26740I 1.42053 + 3.16015I
11
Solutions to I
u
1
√
−1(vol +
√
−1CS) Cusp shape
u = −0.135498 − 0.451659I
a = −1.052310 − 0.225740I
b = −0.388744 − 0.698459I
−4.10847 + 2.26740I 1.42053 − 3.16015I
u = 0.234414 + 0.396606I
a = 0.549751 − 0.088710I
b = 0.468548 + 0.287683I
0.918234 + 0.452351I 9.16608 − 2.88117I
u = 0.234414 − 0.396606I
a = 0.549751 + 0.088710I
b = 0.468548 − 0.287683I
0.918234 − 0.452351I 9.16608 + 2.88117I
u = 1.51980 + 0.33755I
a = −0.427503 − 0.115599I
b = −1.254650 − 0.289980I
−8.94217 + 4.52912I 0
u = 1.51980 − 0.33755I
a = −0.427503 + 0.115599I
b = −1.254650 + 0.289980I
−8.94217 − 4.52912I 0
u = −0.145928 + 0.335228I
a = 1.74460 + 1.61934I
b = −0.225695 + 0.345536I
−1.68024 + 0.84062I −2.79003 + 2.56570I
u = −0.145928 − 0.335228I
a = 1.74460 − 1.61934I
b = −0.225695 − 0.345536I
−1.68024 − 0.84062I −2.79003 − 2.56570I
u = −0.179903 + 0.241663I
a = −2.40130 − 2.21797I
b = −1.46662 + 0.24782I
−1.32557 − 0.73674I 2.49863 − 0.34688I
u = −0.179903 − 0.241663I
a = −2.40130 + 2.21797I
b = −1.46662 − 0.24782I
−1.32557 + 0.73674I 2.49863 + 0.34688I
u = 0.0496730
a = 20.2292
b = 1.44197
3.34378 2.52060
12
II. I
u
2
= h−au + b + 2a + u − 1, 3a
2
+ 2au − 4a − 3u + 1, u
2
− u + 1i
(i) Arc colorings
a
2
=
0
u
a
10
=
1
0
a
11
=
1
u − 1
a
3
=
−u
u + 1
a
6
=
a
au − 2a − u + 1
a
7
=
a − u
au − 2a + 2
a
12
=
1
3
au +
1
3
a + u +
2
3
−au +
2
3
u −
4
3
a
5
=
−au + 3a + u − 1
au − 2a − u + 1
a
9
=
au − a −
4
3
u −
4
3
2
a
4
=
−a
−au + 2a + u − 1
a
1
=
2
3
au +
2
3
a +
2
3
u − 1
−a −
2
3
u +
4
3
a
8
=
2
3
au −
1
3
a − 2u +
1
3
−a +
4
3
u +
4
3
(ii) Obstruction class = 1
(iii) Cusp Shapes = 4u
13
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
9(9u
4
− 18u
3
+ 27u
2
− 18u + 7)
c
2
, c
12
(u
2
+ u + 1)
2
c
3
(u + 1)
4
c
4
, c
5
, c
9
(u
2
− 2)
2
c
6
(u − 1)
4
c
7
, c
8
, c
10
(u
2
− u + 1)
2
c
11
9(9u
4
− 12u + 7)
14
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
81(81y
4
+ 162y
3
+ 207y
2
+ 54y + 49)
c
2
, c
7
, c
8
c
10
, c
12
(y
2
+ y + 1)
2
c
3
, c
6
(y −1)
4
c
4
, c
5
, c
9
(y −2)
4
c
11
81(81y
4
+ 126y
2
− 144y + 49)
15
(vi) Complex Volumes and Cusp Shapes
Solutions to I
u
2
√
−1(vol +
√
−1CS) Cusp shape
u = 0.500000 + 0.866025I
a = 1.207110 + 0.119573I
b = −1.41421
3.28987 − 2.02988I 2.00000 + 3.46410I
u = 0.500000 + 0.866025I
a = −0.207107 − 0.696923I
b = 1.41421
3.28987 − 2.02988I 2.00000 + 3.46410I
u = 0.500000 − 0.866025I
a = 1.207110 − 0.119573I
b = −1.41421
3.28987 + 2.02988I 2.00000 − 3.46410I
u = 0.500000 − 0.866025I
a = −0.207107 + 0.696923I
b = 1.41421
3.28987 + 2.02988I 2.00000 − 3.46410I
16
III. I
u
3
= hb, 3a − u + 2, u
2
− u + 1i
(i) Arc colorings
a
2
=
0
u
a
10
=
1
0
a
11
=
1
u − 1
a
3
=
−u
u + 1
a
6
=
1
3
u −
2
3
0
a
7
=
4
3
u −
2
3
−u − 1
a
12
=
1
3
u + 1
u − 1
a
5
=
1
3
u −
2
3
0
a
9
=
1
0
a
4
=
1
3
u −
2
3
0
a
1
=
0.333333
u
a
8
=
u −
1
3
−u
(ii) Obstruction class = 1
(iii) Cusp Shapes = −
4
3
u −
14
3
17
(iv) u-Polynomials at the component
Crossings u-Polynomials at each crossing
c
1
3(3u
2
− 3u + 1)
c
2
, c
7
, c
8
u
2
+ u + 1
c
3
(u − 1)
2
c
4
, c
5
, c
9
u
2
c
6
(u + 1)
2
c
10
, c
12
u
2
− u + 1
c
11
3(3u
2
+ 1)
18
(v) Riley Polynomials at the component
Crossings Riley Polynomials at each crossing
c
1
9(9y
2
− 3y + 1)
c
2
, c
7
, c
8
c
10
, c
12
y
2
+ y + 1
c
3
, c
6
(y −1)
2
c
4
, c
5
, c
9
y
2
c
11
9(3y + 1)
2
19
(vi) Complex Volumes and Cusp Shapes
Solutions to I
u
3
√
−1(vol +
√
−1CS) Cusp shape
u = 0.500000 + 0.866025I
a = −0.500000 + 0.288675I
b = 0
−1.64493 − 2.02988I −5.33333 − 1.15470I
u = 0.500000 − 0.866025I
a = −0.500000 − 0.288675I
b = 0
−1.64493 + 2.02988I −5.33333 + 1.15470I
20
IV. u-Polynomials
Crossings u-Polynomials at each crossing
c
1
5913(3u
2
− 3u + 1)(9u
4
− 18u
3
+ 27u
2
− 18u + 7)
· (219u
80
+ 1298u
79
+ ··· + 23625360u − 1524503)
c
2
((u
2
+ u + 1)
3
)(u
80
+ 4u
79
+ ··· − 12u + 1)
c
3
((u − 1)
2
)(u + 1)
4
(u
80
+ 3u
79
+ ··· + 313u + 63)
c
4
, c
5
, c
9
u
2
(u
2
− 2)
2
(u
80
+ 3u
79
+ ··· + 180u + 36)
c
6
((u − 1)
4
)(u + 1)
2
(u
80
+ 3u
79
+ ··· + 313u + 63)
c
7
, c
8
((u
2
− u + 1)
2
)(u
2
+ u + 1)(u
80
− 2u
79
+ ··· − 2u + 1)
c
10
((u
2
− u + 1)
3
)(u
80
+ 4u
79
+ ··· − 12u + 1)
c
11
5913(3u
2
+ 1)(9u
4
− 12u + 7)
· (219u
80
− 1403u
79
+ ··· − 226003u + 252193)
c
12
(u
2
− u + 1)(u
2
+ u + 1)
2
(u
80
− 2u
79
+ ··· − 2u + 1)
21
V. Riley Polynomials
Crossings Riley Polynomials at each crossing
c
1
34963569(9y
2
− 3y + 1)(81y
4
+ 162y
3
+ 207y
2
+ 54y + 49)
· (4.80 × 10
4
y
80
− 3.17 × 10
6
y
79
+ ··· − 2.97 × 10
14
y + 2.32 × 10
12
)
c
2
, c
10
((y
2
+ y + 1)
3
)(y
80
− 44y
79
+ ··· − 392y + 1)
c
3
, c
6
((y −1)
6
)(y
80
− 69y
79
+ ··· + 7367y + 3969)
c
4
, c
5
, c
9
y
2
(y −2)
4
(y
80
− 75y
79
+ ··· + 9648y + 1296)
c
7
, c
8
, c
12
((y
2
+ y + 1)
3
)(y
80
+ 76y
79
+ ··· − 72y + 1)
c
11
34963569(3y + 1)
2
(81y
4
+ 126y
2
− 144y + 49)
· (47961y
80
+ 610535y
79
+ ··· + 286076439375y + 63601309249)
22
