| A-B
|
DT
|
Alexander
|
Conway
|
Jones
|
HOMFLY-PT
|
| 01
|
0a1
|
1
|
1
|
1
|
|
| 31
|
3a1
|
1−t+t2
|
1+z2
|
t+t3−t4
|
(2v2−v4)+(v2)*z2
|
| 41
|
4a1
|
1−3t+t2
|
1−z2
|
t−2−t−1+1−t+t2
|
(v−2−1+v2)+(−1)*z2
|
| 51
|
5a2
|
1−t+t2−t3+t4
|
1+3z2+z4
|
t2+t4−t5+t6−t7
|
(3v4−2v6)+(4v4−v6)*z2+(v4)*z4
|
| 52
|
5a1
|
2−3t+2t2
|
1+2z2
|
t−t2+2t3−t4+t5−t6
|
(v2+v4−v6)+(v2+v4)*z2
|
| 61
|
6a3
|
2−5t+2t2
|
1−2z2
|
t−2−t−1+2−2t+t2−t3+t4
|
(v−2−v2+v4)+(−1−v2)*z2
|
| 62
|
6a2
|
1−3t+3t2−3t3+t4
|
1−z2−z4
|
t−1−1+2t−2t2+2t3−2t4+t5
|
(2−2v2+v4)+(1−3v2+v4)*z2+(−v2)*z4
|
| 63
|
6a1
|
1−3t+5t2−3t3+t4
|
1+z2+z4
|
−t−3+2t−2−2t−1+3−2t+2t2−t3
|
(−v−2+3−v2)+(−v−2+3−v2)*z2+(1)*z4
|
| 71
|
7a7
|
1−t+t2−t3+t4−t5+t6
|
1+6z2+5z4+z6
|
t3+t5−t6+t7−t8+t9−t10
|
(4v6−3v8)+(10*v6−4v8)*z2+(6v6−v8)*z4+(v6)*z6
|
| 72
|
7a4
|
3−5t+3t2
|
1+3z2
|
t−t2+2t3−2t4+2t5−t6+t7−t8
|
(v2+v6−v8)+(v2+v4+v6)*z2
|
| 73
|
7a5
|
2−3t+3t2−3t3+2t4
|
1+5z2+2z4
|
t2−t3+2t4−2t5+3t6−2t7+t8−t9
|
(v4+2v6−2v8)+(3v4+3v6−v8)*z2+(v4+v6)*z4
|
| 74
|
7a6
|
4−7t+4t2
|
1+4z2
|
t−2t2+3t3−2t4+3t5−2t6+t7−t8
|
(2v4−v8)+(v2+2v4+v6)*z2
|
| 75
|
7a3
|
2−4t+5t2−4t3+2t4
|
1+4z2+2z4
|
t2−t3+3t4−3t5+3t6−3t7+2t8−t9
|
(2v4−v8)+(3v4+2v6−v8)*z2+(v4+v6)*z4
|
| 76
|
7a2
|
1−5t+7t2−5t3+t4
|
1+z2−z4
|
t−1−2+3t−3t2+4t3−3t4+2t5−t6
|
(1−v2+2v4−v6)+(1−2v2+2v4)*z2+(−v2)*z4
|
| 77
|
7a1
|
1−5t+9t2−5t3+t4
|
1−z2+z4
|
t−4−2t−3+3t−2−4t−1+4−3t+3t2−t3
|
(v−4−2v−2+2)+(−2v−2+2−v2)*z2+(1)*z4
|
| 81
|
8a11
|
3−7t+3t2
|
1−3z2
|
t−2−t−1+2−2t+2t2−2t3+t4−t5+t6
|
(v−2−v4+v6)+(−1−v2−v4)*z2
|
| 82
|
8a8
|
1−3t+3t2−3t3+3t4−3t5+t6
|
1−3z4−z6
|
1−t+2t2−2t3+3t4−3t5+2t6−2t7+t8
|
(3v2−3v4+v6)+(4v2−7v4+3v6)*z2+(v2−5v4+v6)*z4+(−v4)*z6
|
| 83
|
8a18
|
4−9t+4t2
|
1−4z2
|
t−4−t−3+2t−2−3t−1+3−3t+2t2−t3+t4
|
(v−4−1+v4)+(−v−2−2−v2)*z2
|
| 84
|
8a17
|
2−5t+5t2−5t3+2t4
|
1−3z2−2z4
|
t−5−2t−4+3t−3−3t−2+3t−1−3+2t1−t2+t3
|
(v−4−2+2v2)+(v−4−2v−2−3+v2)*z2+(−v−2−1)*z4
|
| 85
|
8a13
|
1−3t+4t2−5t3+4t4−3t5+t6
|
1−z2−3z4−z6
|
1−t+3t2−3t3+3t4−4t5+3t6−2t7+t8
|
(4v2−5v4+2v6)+(4v2−8v4+3v6)*z2+(v2−5v4+v6)*z4+(−v4)*z6
|
| 86
|
8a10
|
2−6t+7t2−6t3+2t4
|
1−2z2−2z4
|
t−1−1+3t−4t2+4t3−4t4+3t5−2t6+t7
|
(2−v2−v4+v6)+(1−2v2−2v4+v6)*z2+(−v2−v4)*z4
|
| 87
|
8a6
|
1−3t+5t2−5t3+5t4−3t5+t6
|
1+2z2+3z4+z6
|
−t−6+2t−5−3t−4+4t−3−4t−2+4t−1−2+2t−t2
|
(−2v−4+4v−2−1)+(−3v−4+8v−2−3)*z2+(−v−4+5v−2−1)*z4+(v−2)*z6
|
| 88
|
8a4
|
2−6t+9t2−6t3+2t4
|
1+2z2+2z4
|
−t−5+2t−4−3t−3+4t−2−4t−1+5−3t+2t2−t3
|
(−v−4+v−2+2−v2)+(−v−4+2v−2+2−v2)*z2+(v−2+1)*z4
|
| 89
|
8a16
|
1−3t+5t2−7t3+5t4−3t5+t6
|
1−2z2−3z4−z6
|
t−4−2t−3+3t−2−4t−1+5−4t+3t2−2t3+t4
|
(2v−2−3+2v2)+(3v−2−8+3v2)*z2+(v−2−5+v2)*z4+(−1)*z6
|
| 810
|
8a3
|
1−3t+6t2−7t3+6t4−3t5+t6
|
1+3z2+3z4+z6
|
−t−6+2t−5−4t−4+5t−3−4t−2+5t−1−3+2t−t2
|
(−3v−4+6v−2−2)+(−3v−4+9v−2−3)*z2+(−v−4+5v−2−1)*z4+(v−2)*z6
|
| 811
|
8a9
|
2−7t+9t2−7t3+2t4
|
1−z2−2z4
|
t−1−2+4t−4t2+5t3−5t4+3t5−2t6+t7
|
(1+v2−2v4+v6)+(1−v2−2v4+v6)*z2+(−v2−v4)*z4
|
| 812
|
8a5
|
1−7t+13t2−7t3+t4
|
1−3z2+z4
|
t−4−2t−3+4t−2−5t−1+5−5t+4t2−2t3+t4
|
(v−4−v−2+1−v2+v4)+(−2v−2+1−2v2)*z2+(1)*z4
|
| 813
|
8a7
|
2−7t+11t2−7t3+2t4
|
1+z2+2z4
|
−t−5+2t−4−3t−3+5t−2−5t−1+5−4t+3t2−t3
|
(−v−4+2v−2)+(−v−4+2v−2+1−v2)*z2+(v−2+1)*z4
|
| 814
|
8a1
|
2−8t+11t2−8t3+2t4
|
1−2z4
|
t−1−2+4t−5t2+6t3−5t4+4t5−3t6+t7
|
(1)+(1−v2−v4+v6)*z2+(−v2−v4)*z4
|
| 815
|
8a2
|
3−8t+11t2−8t3+3t4
|
1+4z2+3z4
|
t2−2t3+5t4−5t5+6t6−6t7+4t8−3t9+t10
|
(v4+3v6−4v8+v10)+(2v4+5v6−3v8)*z2+(v4+2v6)*z4
|
| 816
|
8a15
|
1−4t+8t2−9t3+8t4−4t5+t6
|
1+z2+2z4+z6
|
−t−6+3t−5−5t−4+6t−3−6t−2+6t−1−4+3t−t2
|
(−v−4+2v−2)+(−2v−4+5v−2−2)*z2+(−v−4+4v−2−1)*z4+(v−2)*z6
|
| 817
|
8a14
|
1−4t+8t2−11t3+8t4−4t5+t6
|
1−z2−2z4−z6
|
t−4−3t−3+5t−2−6t−1+7−6t+5t2−3t3+t4
|
(v−2−1+v2)+(2v−2−5+2v2)*z2+(v−2−4+v2)*z4+(−1)*z6
|
| 818
|
8a12
|
1−5t+10*t2−13t3+10*t4−5t5+t6
|
1+z2−z4−z6
|
t−4−4t−3+6t−2−7t−1+9−7t+6t2−4t3+t4
|
(−v−2+3−v2)+(v−2−1+v2)*z2+(v−2−3+v2)*z4+(−1)*z6
|
| 819
|
8n3
|
1−t+t3−t5+t6
|
1+5z2+5z4+z6
|
t3+t5−t8
|
(5v6−5v8+v10)+(10*v6−5v8)*z2+(6v6−v8)*z4+(v6)*z6
|
| 820
|
8n1
|
1−2t+3t2−2t3+t4
|
1+2z2+z4
|
−t−5+t−4−t−3+2t−2−t−1+2−t
|
(−2v−4+4v−2−1)+(−v−4+4v−2−1)*z2+(v−2)*z4
|
| 821
|
8n2
|
1−4t+5t2−4t3+t4
|
1−z4
|
2t−2t2+3t3−3t4+2t5−2t6+t7
|
(3v2−3v4+v6)+(2v2−3v4+v6)*z2+(−v4)*z4
|
| 91
|
9a41
|
1−t+t2−t3+t4−t5+t6−t7+t8
|
1+10*z2+15z4+7z6+z8
|
t4+t6−t7+t8−t9+t10−t11+t12−t13
|
(5v8−4v10)+(20*v8−10*v10)*z2+(21v8−6v10)*z4+(8v8−v10)*z6+(v8)*z8
|
| 92
|
9a27
|
4−7t+4t2
|
1+4z2
|
t−t2+2t3−2t4+2t5−2t6+2t7−t8+t9−t10
|
(v2+v8−v10)+(v2+v4+v6+v8)*z2
|
| 93
|
9a38
|
2−3t+3t2−3t3+3t4−3t5+2t6
|
1+9z2+9z4+2z6
|
t3−t4+2t5−2t6+3t7−3t8+3t9−2t10+t11−t12
|
(v6+3v8−3v10)+(6v6+7v8−4v10)*z2+(5v6+5v8−v10)*z4+(v6+v8)*z6
|
| 94
|
9a35
|
3−5t+5t2−5t3+3t4
|
1+7z2+3z4
|
t2−t3+2t4−3t5+4t6−3t7+3t8−2t9+t10−t11
|
(−2v10+2v8+v4)−(v10−3v8−2v6−3v4)*z2+(v8+v6+v4)*z4
|
| 95
|
9a36
|
6−11t+6t2
|
1+6z2
|
t−2t2+3t3−3t4+4t5−3t6+3t7−2t8+t9−t10
|
(v4+v6−v10)+(v2+2v4+2v6+v8)*z2
|
| 96
|
9a23
|
2−4t+5t2−5t3+5t4−4t5+2t6
|
1+7z2+8z4+2z6
|
t3−t4+3t5−3t6+4t7−5t8+4t9−3t10+2t11−t12
|
(3v6−v8−v10)+(7v6+3v8−3v10)*z2+(5v6+4v8−v10)*z4+(v6+v8)*z6
|
| 97
|
9a26
|
3−7t+9t2−7t3+3t4
|
1+5z2+3z4
|
t2−t3+3t4−4t5+5t6−5t7+4t8−3t9+2t10−t11
|
(2v4−v6+v8−v10)+(3v4+v6+2v8−v10)*z2+(v4+v6+v8)*z4
|
| 98
|
9a8
|
2−8t+11t2−8t3+2t4
|
1−2z4
|
t−3−2t−2+3t−1−4+5t−5t2+5t3−3t4+2t5−t6
|
(v−2−1+2v4−v6)+(v−2−2−v2+2v4)*z2+(−1−v2)*z4
|
| 99
|
9a33
|
2−4t+6t2−7t3+6t4−4t5+2t6
|
1+8z2+8z4+2z6
|
t3−t4+3t5−4t6+5t7−5t8+5t9−4t10+2t11−t12
|
(2v6+v8−2v10)+(7v6+4v8−3v10)*z2+(5v6+4v8−v10)*z4+(v6+v8)*z6
|
| 910
|
9a39
|
4−8t+9t2−8t3+4t4
|
1+8z2+4z4
|
t2−2t3+4t4−5t5+6t6−5t7+5t8−3t9+t10−t11
|
(2v6+v8−2v10)+(2v4+5v6+2v8−v10)*z2+(v4+2v6+v8)*z4
|
| 911
|
9a20
|
1−5t+7t2−7t3+7t4−5t5+t6
|
1+4z2−z4−z6
|
−t−9+2t−8−4t−7+5t−6−5t−5+6t−4−4t−3+3t−2−2t−1+1
|
(−2v−8+3v−6−v−4+v−2)+(−v−8+6v−6−4v−4+3v−2)*z2+(2v−6−4v−4+v−2)*z4+(−v−4)*z6
|
| 912
|
9a22
|
2−9t+13t2−9t3+2t4
|
1+z2−2z4
|
t−1−2+4t−5t2+6t3−6t4+5t5−3t6+2t7−t8
|
(1−v4+2v6−v8)+(1−v2−v4+2v6)*z2+(−v2−v4)*z4
|
| 913
|
9a34
|
4−9t+11t2−9t3+4t4
|
1+7z2+4z4
|
t2−2t3+4t4−5t5+7t6−6t7+5t8−4t9+2t10−t11
|
(3v6−v8−v10)+(2v4+5v6+v8−v10)*z2+(v4+2v6+v8)*z4
|
| 914
|
9a17
|
2−9t+15t2−9t3+2t4
|
1−z2+2z4
|
t−6−2t−5+3t−4−5t−3+6t−2−6t−1+6−4t+3t2−t3
|
(v−6−2v−4+v−2+1)+(−2v−4+v−2+1−v2)*z2+(v−2+1)*z4
|
| 915
|
9a10
|
2−10*t+15t2−10*t3+2t4
|
1+2z2−2z4
|
−t−8+2t−7−4t−6+6t−5−6t−4+7t−3−6t−2+4t−1−2+t
|
(−v−8+v−6+v−4−v−2+1)+(2v−6−v−2+1)*z2+(−v−4−v−2)*z4
|
| 916
|
9a25
|
2−5t+8t2−9t3+8t4−5t5+2t6
|
1+6z2+7z4+2z6
|
t3−t4+4t5−5t6+6t7−7t8+6t9−5t10+3t11−t12
|
(4v6−3v8)+(8v6−2v10)*z2+(5v6+3v8−v10)*z4+(v6+v8)*z6
|
| 917
|
9a14
|
1−5t+9t2−9t3+9t4−5t5+t6
|
1−2z2+z4+z6
|
t−3−2t−2+4t−1−5+6t−7t2+6t3−4t4+3t5−t6
|
(2v−2−3+2v2)+(v−2−6+5v2−2v4)*z2+(−2+4v2−v4)*z4+(v2)*z6
|
| 918
|
9a24
|
4−10*t+13t2−10*t3+4t4
|
1+6z2+4z4
|
t2−2t3+5t4−6t5+7t6−7t7+6t8−4t9+2t10−t11
|
(v4+v6−v10)+(2v4+4v6+v8−v10)*z2+(v4+2v6+v8)*z4
|
| 919
|
9a3
|
2−10*t+17t2−10*t3+2t4
|
1−2z2+2z4
|
t−4−2t−3+4t−2−6t−1+7−7t+6t2−4t3+3t4−t5
|
(v−4−v−2+v2)+(−2v−2+v2−v4)*z2+(1+v2)*z4
|
| 920
|
9a19
|
1−5t+9t2−11t3+9t4−5t5+t6
|
1+2z2−z4−z6
|
1−2t+4t2−5t3+7t4−7t5+6t6−5t7+3t8−t9
|
(2v2−2v4+2v6−v8)+(3v2−5v4+5v6−v8)*z2+(v2−4v4+2v6)*z4+(−v4)*z6
|
| 921
|
9a21
|
2−11t+17t2−11t3+2t4
|
1+3z2−2z4
|
−t−8+2t−7−4t−6+6t−5−7t−4+8t−3−6t−2+5t−1−3+t
|
(−v−8+v−6+v−2)+(2v−6+1)*z2+(−v−4−v−2)*z4
|
| 922
|
9a2
|
1−5t+10*t2−11t3+10*t4−5t5+t6
|
1−z2+z4+z6
|
t−3−2t−2+4t−1−6+7t−7t2+7t3−5t4+3t5−t6
|
(2v−2−4+4v2−v4)+(v−2−6+6v2−2v4)*z2+(−2+4v2−v4)*z4+(v2)*z6
|
| 923
|
9a16
|
4−11t+15t2−11t3+4t4
|
1+5z2+4z4
|
t2−2t3+5t4−6t5+8t6−8t7+6t8−5t9+3t10−t11
|
(v4+2v6−2v8)+(2v4+4v6−v10)*z2+(v4+2v6+v8)*z4
|
| 924
|
9a7
|
1−5t+10*t2−13t3+10*t4−5t5+t6
|
1+z2−z4−z6
|
t−4−3t−3+5t−2−7t−1+8−7t+7t2−4t3+2t4−t5
|
(v−2−3+5v2−2v4)+(2v−2−6+6v2−v4)*z2+(v−2−4+2v2)*z4+(−1)*z6
|
| 925
|
9a4
|
3−12t+17t2−12t3+3t4
|
1−3z4
|
t−1−2+5t−7t2+8t3−8t4+7t5−5t6+3t7−t8
|
(1+v2−3v4+3v6−v8)+(1−4v4+3v6)*z2+(−v2−2v4)*z4
|
| 926
|
9a15
|
1−5t+11t2−13t3+11t4−5t5+t6
|
1+z4+z6
|
t−7−3t−6+5t−5−7t−4+8t−3−8t−2+7t−1−4+3t−t2
|
(v−6−3v−4+3v−2)+(v−6−5v−4+6v−2−2)*z2+(−2v−4+4v−2−1)*z4+(v−2)*z6
|
| 927
|
9a12
|
1−5t+11t2−15t3+11t4−5t5+t6
|
1−z4−z6
|
t−4−3t−3+5t−2−7t−1+9−8t+7t2−5t3+3t4−t5
|
(v−2−2+3v2−v4)+(2v−2−6+5v2−v4)*z2+(v−2−4+2v2)*z4+(−1)*z6
|
| 928
|
9a5
|
1−5t+12t2−15t3+12t4−5t5+t6
|
1+z2+z4+z6
|
−t−2+3t−1−5+8t−8t2+9t3−8t4+5t5−3t6+t7
|
(−1+5v2−4v4+v6)+(−2+7v2−5v4+v6)*z2+(−1+4v2−2v4)*z4+(v2)*z6
|
| 929
|
9a31
|
1−5t+12t2−15t3+12t4−5t5+t6
|
1+z2+z4+z6
|
−t−6+3t−5−6t−4+8t−3−8t−2+9t−1−7+5t−3t2+t3
|
(−2v−4+5v−2−3+v2)+(−2v−4+7v−2−5+v2)*z2+(−v−4+4v−2−2)*z4+(v−2)*z6
|
| 930
|
9a1
|
1−5t+12t2−17t3+12t4−5t5+t6
|
1−z2−z4−z6
|
−t−5+3t−4−5t−3+8t−2−9t−1+9−8t+6t2−3t3+t4
|
(−v−4+4v−2−4+2v2)+(−v−4+5v−2−7+2v2)*z2+(2v−2−4+v2)*z4+(−1)*z6
|
| 931
|
9a13
|
1−5t+13t2−17t3+13t4−5t5+t6
|
1+2z2+z4+z6
|
−t−2+3t−1−5+8t−9t2+10*t3−8t4+6t5−4t6+t7
|
(−1+4v2−2v4)+(−2+7v2−4v4+v6)*z2+(−1+4v2−2v4)*z4+(v2)*z6
|
| 932
|
9a6
|
1−6t+14t2−17t3+14t4−6t5+t6
|
1−z2+z6
|
t−7−3t−6+6t−5−9t−4+10*t−3−10*t−2+9t−1−6+4t−t2
|
(v−6−2v−4+v−2+1)+(v−6−4v−4+3v−2−1)*z2+(−2v−4+3v−2−1)*z4+(v−2)*z6
|
| 933
|
9a11
|
1−6t+14t2−19t3+14t4−6t5+t6
|
1+z2−z6
|
−t−5+3t−4−6t−3+9t−2−10*t−1+11−9t+7t2−4t3+t4
|
(−v−4+2v−2)+(−v−4+4v−2−3+v2)*z2+(2v−2−3+v2)*z4+(−1)*z6
|
| 934
|
9a28
|
1−6t+16t2−23t3+16t4−6t5+t6
|
1−z2−z6
|
−t−5+4t−4−7t−3+10*t−2−12t−1+12−10*t1+8t2−4t3+t4
|
(v−2−1+v2)+(−v−4+3v−2−4+v2)*z2+(v2−3+2v−2)*z4+(−1)*z6
|
| 935
|
9a40
|
7−13t+7t2
|
1+7z2
|
t−2t2+3t3−4t4+5t5−3t6+4t7−3t8+t9−t10
|
(3v6−v8−v10)+(v2+2v4+3v6+v8)*z2
|
| 936
|
9a9
|
1−5t+8t2−9t3+8t4−5t5+t6
|
1+3z2−z4−z6
|
−t−9+2t−8−4t−7+6t−6−6t−5+6t−4−5t−3+4t−2−2t−1+1
|
(−2v−8+4v−6−3v−4+2v−2)+(−v−8+6v−6−5v−4+3v−2)*z2+(2v−6−4v−4+v−2)*z4+(−v−4)*z6
|
| 937
|
9a18
|
2−11t+19t2−11t3+2t4
|
1−3z2+2z4
|
t−4−2t−3+5t−2−7t−1+7−8t+7t2−4t3+3t4−t5
|
(v−4−2+2v2)+(−2v−2−1+v2−v4)*z2+(1+v2)*z4
|
| 938
|
9a30
|
5−14t+19t2−14t3+5t4
|
1+6z2+5z4
|
t2−3t3+7t4−8t5+10*t6−10*t7+8t8−6t9+3t10−t11
|
(4v6−3v8)+(v4+7v6−v8−v10)*z2+(v4+3v6+v8)*z4
|
| 939
|
9a32
|
3−14t+21t2−14t3+3t4
|
1+2z2−3z4
|
−t−8+3t−7−6t−6+8t−5−9t−4+10*t−3−8t−2+6t−1−3+t
|
(−v−8+2v−6−2v−4+2v−2)+(3v−6−3v−4+v−2+1)*z2+(−2v−4−v−2)*z4
|
| 940
|
9a37
|
1−7t+18t2−23t3+18t4−7t5+t6
|
1−z2−z4+z6
|
−t−2+5t−1−8+11t−13t2+13t3−11t4+8t5−4t6+t7
|
(2−2v2+v4)+(−2v4+v6)*z2+(−1+2v2−2v4)*z4+(v2)*z6
|
| 941
|
9a29
|
3−12t+19t2−12t3+3t4
|
1+3z4
|
t−6−3t−5+5t−4−7t−3+8t−2−8t−1+8−5t+3t2−t3
|
(v−6−3v−4+3v−2)+(−3v−4+4v−2−v2)*z2+(2v−2+1)*z4
|
| 942
|
9n4
|
1−2t+t2−2t3+t4
|
1−2z2−z4
|
t−3−t−2+t−1−1+t−t2+t3
|
(2v−2−3+2v2)+(v−2−4+v2)*z2+(−1)*z4
|
| 943
|
9n3
|
1−3t+2t2−t3+2t4−3t5+t6
|
1+z2−3z4−z6
|
1−t+2t2−2t3+2t4−2t5+2t6−t7
|
(3v2−4v4+3v6−v8)+(4v2−7v4+4v6)*z2+(v2−5v4+v6)*z4+(−v4)*z6
|
| 944
|
9n1
|
1−4t+7t2−4t3+t4
|
1+z4
|
t−2−2t−1+3−3t+3t2−2t3+2t4−t5
|
(v−2−2+3v2−v4)+(−2+3v2−v4)*z2+(v2)*z4
|
| 945
|
9n2
|
1−6t+9t2−6t3+t4
|
1+2z2−z4
|
−t−8+2t−7−3t−6+4t−5−4t−4+4t−3−3t−2+2t−1
|
(−v−8+2v−6−2v−4+2v−2)+(2v−6−2v−4+2v−2)*z2+(−v−4)*z4
|
| 946
|
9n5
|
2−5t+2t2
|
1−2z2
|
t−6−t−5+t−4−2t−3+t−2−t−1+2
|
(v−6−v−4−v−2+2)+(−v−4−v−2)*z2
|
| 947
|
9n7
|
1−4t+6t2−5t3+6t4−4t5+t6
|
1−z2+2z4+z6
|
−t−2+3t−1−3+5t−5t2+4t3−4t4+2t5
|
(1+v2−2v4+v6)+(−2+4v2−3v4)*z2+(−1+4v2−v4)*z4+(v2)*z6
|
| 948
|
9n6
|
1−7t+11t2−7t3+t4
|
1+3z2−z4
|
−2t−6+3t−5−4t−4+6t−3−4t−2+4t−1−3+t
|
(−2v−6+3v−4)+(3v−4−v−2+1)*z2+(−v−2)*z4
|
| 949
|
9n8
|
3−6t+7t2−6t3+3t4
|
1+6z2+3z4
|
t2−2t3+4t4−4t5+5t6−4t7+3t8−2t9
|
(4v6−3v8)+(2v4+6v6−2v8)*z2+(v4+2v6)*z4
|
| 101
|
10a75
|
4−9t+4t2
|
1−4z2
|
t−2−t−1+2−2t+2t2−2t3+2t4−2t5+t6−t7+t8
|
(v−2−v6+v8)+(−1−v2−v4−v6)*z2
|
| 102
|
10a59
|
1−3t+3t2−3t3+3t4−3t5+3t6−3t7+t8
|
1+2z2−5z4−5z6−z8
|
t−t2+2t3−2t4+3t5−3t6+3t7−3t8+2t9−2t10+t11
|
(4v4−4v6+v8)+(10*v4−14v6+6v8)*z2+(6v4−16v6+5v8)*z4+(v4−7v6+v8)*z6+(−v6)*z8
|
| 103
|
10a117
|
6−13t+6t2
|
1−6z2
|
t−4−t−3+2t−2−3t−1+4−4t+3t2−3t3+2t4−t5+t6
|
(v−4−v2+v6)+(−v−2−2−2v2−v4)*z2
|
| 104
|
10a113
|
3−7t+7t2−7t3+3t4
|
1−5z2−3z4
|
t−5−2t−4+3t−3−3t−2+4t−1−4+3t−3t2+2t3−t4+t5
|
(v−4−2v2+2v4)+(v−4−2v−2−2−3v2+v4)*z2+(−v−2−1−v2)*z4
|
| 105
|
10a56
|
1−3t+5t2−5t3+5t4−5t5+5t6−3t7+t8
|
1+4z2+7z4+5z6+z8
|
−t−9+2t−8−3t−7+4t−6−5t−5+5t−4−4t−3+4t−2−2t−1+2−t
|
(−3v−6+5v−4−v−2)+(−7v−6+17v−4−6v−2)*z2+(−5v−6+17v−4−5v−2)*z4+(−v−6+7v−4−v−2)*z6+(v−4)*z8
|
| 106
|
10a70
|
2−6t+7t2−7t3+7t4−6t5+2t6
|
1−z2−6z4−2z6
|
1−t+3t2−4t3+5t4−6t5+6t6−5t7+3t8−2t9+t10
|
(3v2−2v4−v6+v8)+(4v2−4v4−4v6+3v8)*z2+(v2−4v4−4v6+v8)*z4+(−v4−v6)*z6
|
| 107
|
10a65
|
3−11t+15t2−11t3+3t4
|
1−z2−3z4
|
t−1−2+4t−5t2+7t3−7t4+6t5−5t6+3t7−2t8+t9
|
(1+v4−2v6+v8)+(1−v2−2v6+v8)*z2+(−v2−v4−v6)*z4
|
| 108
|
10a114
|
2−5t+5t2−5t3+5t4−5t5+2t6
|
1−3z2−7z4−2z6
|
t−2−t−1+2−3t+4t2−4t3+4t4−4t5+3t6−2t7+t8
|
(3−3v2+v6)+(4−7v2−3v4+3v6)*z2+(1−5v2−4v4+v6)*z4+(−v2−v4)*z6
|
| 109
|
10a110
|
1−3t+5t2−7t3+7t4−7t5+5t6−3t7+t8
|
1−2z2−7z4−5z6−z8
|
t−3−2t−2+3t−1−4+6t−6t2+6t3−5t4+3t5−2t6+t7
|
(3−4v2+2v4)+(7−16v2+7v4)*z2+(5−17v2+5v4)*z4+(1−7v2+v4)*z6+(−v2)*z8
|
| 1010
|
10a64
|
3−11t+17t2−11t3+3t4
|
1+z2+3z4
|
−t−7+2t−6−3t−5+5t−4−6t−3+7t−2−7t−1+6−4t+3t2−t3
|
(−v−6+2v−4−v−2+1)+(−v−6+2v−4+1−v2)*z2+(v−4+v−2+1)*z4
|
| 1011
|
10a116
|
4−11t+13t2−11t3+4t4
|
1−5z2−4z4
|
t−3−t−2+3t−1−5+6t−7t2+7t3−6t4+4t5−2t6+t7
|
(2v−2−1−v2+v6)+(v−2−2−4v2−v4+v6)*z2+(−1−2v2−v4)*z4
|
| 1012
|
10a43
|
2−6t+10*t2−11t3+10*t4−6t5+2t6
|
1+4z2+6z4+2z6
|
−t−8+2t−7−4t−6+6t−5−7t−4+8t−3−7t−2+6t−1−3+2t−t2
|
(−2v−6+2v−4+2v−2−1)+(−3v−6+5v−4+5v−2−3)*z2+(−v−6+4v−4+4v−2−1)*z4+(v−4+v−2)*z6
|
| 1013
|
10a54
|
2−13t+23t2−13t3+2t4
|
1−5z2+2z4
|
t−4−2t−3+5t−2−7t−1+8−9t+8t2−6t3+4t4−2t5+t6
|
(v−4−1+v2−v4+v6)+(−2v−2−1−2v4)*z2+(1+v2)*z4
|
| 1014
|
10a33
|
2−8t+12t2−13t3+12t4−8t5+2t6
|
1+2z2−4z4−2z6
|
1−2t+4t2−6t3+9t4−9t5+9t6−8t7+5t8−3t9+t10
|
(v2+v4−v6)+(3v2−v4−2v6+2v8)*z2+(v2−3v4−3v6+v8)*z4+(−v4−v6)*z6
|
| 1015
|
10a68
|
2−6t+9t2−9t3+9t4−6t5+2t6
|
1+3z2+6z4+2z6
|
−t−6+2t−5−4t−4+6t−3−6t−2+7t−1−6+5t−3t2+2t3−t4
|
(−2v−4+3v−2+1−v2)+(−3v−4+5v−2+4−3v2)*z2+(−v−4+4v−2+4−v2)*z4+(v−2+1)*z6
|
| 1016
|
10a115
|
4−12t+15t2−12t3+4t4
|
1−4z2−4z4
|
t−3−2t−2+4t−1−5+7t−8t2+7t3−6t4+4t5−2t6+t7
|
(v−2+1−2v2+v6)+(v−2−1−4v2−v4+v6)*z2+(−1−2v2−v4)*z4
|
| 1017
|
10a107
|
1−3t+5t2−7t3+9t4−7t5+5t6−3t7+t8
|
1+2z2+7z4+5z6+z8
|
−t−5+2t−4−3t−3+5t−2−6t−1+7−6t+5t2−3t3+2t4−t5
|
(−2v−2+5−2v2)+(−7v−2+16−7v2)*z2+(−5v−2+17−5v2)*z4+(−v−2+7−v2)*z6+(1)*z8
|
| 1018
|
10a63
|
4−14t+19t2−14t3+4t4
|
1−2z2−4z4
|
t−3−2t−2+4t−1−6+8t−9t2+9t3−7t4+5t5−3t6+t7
|
(v−2−v2+v4)+(v−2−1−3v2+v6)*z2+(−1−2v2−v4)*z4
|
| 1019
|
10a108
|
2−7t+11t2−11t3+11t4−7t5+2t6
|
1+z2+5z4+2z6
|
−t−4+2t−3−3t−2+6t−1−7+8t−8t2+7t3−5t4+3t5−t6
|
(−v−2+3−v2)+(−3v−2+5+v2−2v4)*z2+(−v−2+4+3v2−v4)*z4+(1+v2)*z6
|
| 1020
|
10a74
|
3−9t+11t2−9t3+3t4
|
1−3z2−3z4
|
t−1−1+3t−4t2+5t3−6t4+5t5−4t6+3t7−2t8+t9
|
(2−v2−v6+v8)+(1−2v2−v4−2v6+v8)*z2+(−v2−v4−v6)*z4
|
| 1021
|
10a60
|
2−7t+9t2−9t3+9t4−7t5+2t6
|
1+z2−5z4−2z6
|
1−2t+4t2−5t3+7t4−7t5+7t6−6t7+3t8−2t9+t10
|
(v2+2v4−3v6+v8)+(3v2−5v6+3v8)*z2+(v2−3v4−4v6+v8)*z4+(−v4−v6)*z6
|
| 1022
|
10a112
|
2−6t+10*t2−13t3+10*t4−6t5+2t6
|
1−4z2−6z4−2z6
|
t−4−2t−3+4t−2−6t−1+8−8t+7t2−6t3+4t4−2t5+t6
|
(2v−2−1−2v2+2v4)+(3v−2−5−5v2+3v4)*z2+(v−2−4−4v2+v4)*z4+(−1−v2)*z6
|
| 1023
|
10a57
|
2−7t+13t2−15t3+13t4−7t5+2t6
|
1+3z2+5z4+2z6
|
−t−8+2t−7−4t−6+7t−5−9t−4+10*t−3−9t−2+8t−1−5+3t−t2
|
(−2v−6+3v−4)+(−3v−6+6v−4+2v−2−2)*z2+(−v−6+4v−4+3v−2−1)*z4+(v−4+v−2)*z6
|
| 1024
|
10a71
|
4−14t+19t2−14t3+4t4
|
1−2z2−4z4
|
t−1−2+5t−7t2+9t3−9t4+8t5−7t6+4t7−2t8+t9
|
(1+v2−v4−v6+v8)+(1−3v4−v6+v8)*z2+(−v2−2v4−v6)*z4
|
| 1025
|
10a61
|
2−8t+14t2−17t3+14t4−8t5+2t6
|
1−4z4−2z6
|
1−2t+5t2−7t3+10*t4−11t5+10*t6−9t7+6t8−3t9+t10
|
(2v2−2v6+v8)+(3v2−2v4−3v6+2v8)*z2+(v2−3v4−3v6+v8)*z4+(−v4−v6)*z6
|
| 1026
|
10a111
|
2−7t+13t2−17t3+13t4−7t5+2t6
|
1−3z2−5z4−2z6
|
t−4−3t−3+6t−2−8t−1+10−10*t+9t2−7t3+4t4−2t5+t6
|
(v−2+1−3v2+2v4)+(2v−2−2−6v2+3v4)*z2+(v−2−3−4v2+v4)*z4+(−1−v2)*z6
|
| 1027
|
10a58
|
2−8t+16t2−19t3+16t4−8t5+2t6
|
1+2z2+4z4+2z6
|
−t−8+3t−7−6t−6+9t−5−11t−4+12t−3−11t−2+9t−1−5+3t−t2
|
(−v−6+v−4+v−2)+(−2v−6+3v−4+3v−2−2)*z2+(−v−6+3v−4+3v−2−1)*z4+(v−4+v−2)*z6
|
| 1028
|
10a44
|
4−13t+19t2−13t3+4t4
|
1+3z2+4z4
|
−t−7+2t−6−4t−5+6t−4−7t−3+9t−2−8t−1+7−5t+3t2−t3
|
(−v−6+3v−2−1)+(−v−6+v−4+4v−2−v2)*z2+(v−4+2v−2+1)*z4
|
| 1029
|
10a53
|
1−7t+15t2−17t3+15t4−7t5+t6
|
1−4z2−z4+z6
|
t−3−2t−2+5t−1−7+9t−11t2+10*t3−8t4+6t5−3t6+t7
|
(2v−2−2+v2−v4+v6)+(v−2−5+3v2−4v4+v6)*z2+(−2+3v2−2v4)*z4+(v2)*z6
|
| 1030
|
10a34
|
4−17t+25t2−17t3+4t4
|
1+z2−4z4
|
t−1−3+6t−8t2+11t3−11t4+10*t5−8t6+5t7−3t8+t9
|
(2v2−v4)+(1+v2−2v4+v8)*z2+(−v2−2v4−v6)*z4
|
| 1031
|
10a69
|
4−14t+21t2−14t3+4t4
|
1+2z2+4z4
|
−t−5+2t−4−4t−3+7t−2−8t−1+10−9t+7t2−5t3+3t4−t5
|
(−v−4+v−2+2−v2)+(−v−4+v−2+3−v4)*z2+(v−2+2+v2)*z4
|
| 1032
|
10a55
|
2−8t+15t2−19t3+15t4−8t5+2t6
|
1−z2−4z4−2z6
|
t−4−3t−3+6t−2−9t−1+11−11t+11t2−8t3+5t4−3t5+t6
|
(v−2−1+v2)+(2v−2−3−2v2+2v4)*z2+(v−2−3−3v2+v4)*z4+(−1−v2)*z6
|
| 1033
|
10a109
|
4−16t+25t2−16t3+4t4
|
1+4z4
|
−t−5+3t−4−5t−3+8t−2−10*t−1+11−10*t+8t2−5t3+3t4−t5
|
(1)+(−v−4+2−v4)*z2+(v−2+2+v2)*z4
|
| 1034
|
10a19
|
3−9t+13t2−9t3+3t4
|
1+3z2+3z4
|
−t−7+2t−6−3t−5+4t−4−5t−3+6t−2−5t−1+5−3t+2t2−t3
|
(−v−6+v−4+2−v2)+(−v−6+2v−4+v−2+2−v2)*z2+(v−4+v−2+1)*z4
|
| 1035
|
10a23
|
2−12t+21t2−12t3+2t4
|
1−4z2+2z4
|
t−6−2t−5+4t−4−6t−3+7t−2−8t−1+8−6t+4t2−2t3+t4
|
(v−6−v−4+1−v2+v4)+(−2v−4−2v2)*z2+(v−2+1)*z4
|
| 1036
|
10a5
|
3−13t+19t2−13t3+3t4
|
1+z2−3z4
|
t−1−2+4t−6t2+8t3−8t4+8t5−6t6+4t7−3t8+t9
|
(1−v2+2v4−v6)+(1−v2+v4−v6+v8)*z2+(−v2−v4−v6)*z4
|
| 1037
|
10a49
|
4−13t+19t2−13t3+4t4
|
1+3z2+4z4
|
−t−5+2t−4−4t−3+7t−2−8t−1+9−8t+7t2−4t3+2t4−t5
|
(−v−4+v−2+1+v2−v4)+(−v−4+v−2+3+v2−v4)*z2+(v−2+2+v2)*z4
|
| 1038
|
10a29
|
4−15t+21t2−15t3+4t4
|
1−z2−4z4
|
t−1−2+5t−7t2+9t3−10*t4+9t5−7t6+5t7−3t8+t9
|
(1+v2−2v4+v6)+(1−3v4+v8)*z2+(−v2−2v4−v6)*z4
|
| 1039
|
10a26
|
2−8t+13t2−15t3+13t4−8t5+2t6
|
1+z2−4z4−2z6
|
1−2t+5t2−7t3+9t4−10*t5+10*t6−8t7+5t8−3t9+t10
|
(2v2−v4)+(3v2−2v4−2v6+2v8)*z2+(v2−3v4−3v6+v8)*z4+(−v4−v6)*z6
|
| 1040
|
10a30
|
2−8t+17t2−21t3+17t4−8t5+2t6
|
1+3z2+4z4+2z6
|
−t−8+3t−7−6t−6+9t−5−12t−4+13t−3−11t−2+10*t−1−6+3t−t2
|
(−v−6+3v−2−1)+(−2v−6+3v−4+4v−2−2)*z2+(−v−6+3v−4+3v−2−1)*z4+(v−4+v−2)*z6
|
| 1041
|
10a35
|
1−7t+17t2−21t3+17t4−7t5+t6
|
1−2z2−z4+z6
|
t−3−3t−2+6t−1−8+11t−12t2+11t3−9t4+6t5−3t6+t7
|
(v−2−1+2v2−2v4+v6)+(v−2−4+4v2−4v4+v6)*z2+(−2+3v2−2v4)*z4+(v2)*z6
|
| 1042
|
10a31
|
1−7t+19t2−27t3+19t4−7t5+t6
|
1+z4−z6
|
−t−5+3t−4−6t−3+10*t−2−12t−1+14−13t+10*t2−7t3+4t4−t5
|
(−v−4+3v−2−2+v2)+(−v−4+4v−2−5+3v2−v4)*z2+(2v−2−3+2v2)*z4+(−1)*z6
|
| 1043
|
10a52
|
1−7t+17t2−23t3+17t4−7t5+t6
|
1+2z2+z4−z6
|
−t−5+3t−4−6t−3+9t−2−11t−1+13−11t+9t2−6t3+3t4−t5
|
(−v−4+2v−2−1+2v2−v4)+(−v−4+4v−2−4+4v2−v4)*z2+(2v−2−3+2v2)*z4+(−1)*z6
|
| 1044
|
10a32
|
1−7t+19t2−25t3+19t4−7t5+t6
|
1−z4+z6
|
t−3−3t−2+6t−1−9+12t−13t2+13t3−10*t4+7t5−4t6+t7
|
(v−2−2+3v2−v4)+(v−2−4+5v2−3v4+v6)*z2+(−2+3v2−2v4)*z4+(v2)*z6
|
| 1045
|
10a25
|
1−7t+21t2−31t3+21t4−7t5+t6
|
1−2z2+z4−z6
|
−t−5+4t−4−7t−3+11t−2−14t−1+15−14t+11t2−7t3+4t4−t5
|
(2v−2−3+2v2)+(−v−4+3v−2−6+3v2−v4)*z2+(2v−2−3+2v2)*z4+(−1)*z6
|
| 1046
|
10a81
|
1−3t+4t2−5t3+5t4−5t5+4t6−3t7+t8
|
1−6z4−5z6−z8
|
t−t2+3t3−3t4+4t5−5t6+4t7−4t8+3t9−2t10+t11
|
(6v4−8v6+3v8)+(11v4−18v6+7v8)*z2+(6v4−17v6+5v8)*z4+(v4−7v6+v8)*z6+(−v6)*z8
|
| 1047
|
10a15
|
1−3t+6t2−7t3+7t4−7t5+6t6−3t7+t8
|
1+6z2+8z4+5z6+z8
|
−t−9+2t−8−4t−7+5t−6−6t−5+7t−4−5t−3+5t−2−3t−1+2−t
|
(−5v−6+9v−4−3v−2)+(−8v−6+21v−4−7v−2)*z2+(−5v−6+18v−4−5v−2)*z4+(−v−6+7v−4−v−2)*z6+(v−4)*z8
|
| 1048
|
10a79
|
1−3t+6t2−9t3+11t4−9t5+6t6−3t7+t8
|
1+4z2+8z4+5z6+z8
|
−t−5+2t−4−4t−3+6t−2−7t−1+9−7t+6t2−4t3+2t4−t5
|
(−4v−2+9−4v2)+(−8v−2+20−8v2)*z2+(−5v−2+18−5v2)*z4+(−v−2+7−v2)*z6+(1)*z8
|
| 1049
|
10a13
|
3−8t+12t2−13t3+12t4−8t5+3t6
|
1+7z2+10*z4+3z6
|
t3−2t4+5t5−6t6+9t7−10*t8+9t9−8t10+5t11−3t12+t13
|
(v6+5v8−7v10+2v12)+(4v6+12v8−10*v10+v12)*z2+(4v6+9v8−3v10)*z4+(v6+2v8)*z6
|
| 1050
|
10a82
|
2−7t+11t2−13t3+11t4−7t5+2t6
|
1−z2−5z4−2z6
|
1−2t+5t2−6t3+8t4−9t5+8t6−7t7+4t8−2t9+t10
|
(2v2+v4−4v6+2v8)+(3v2−v4−6v6+3v8)*z2+(v2−3v4−4v6+v8)*z4+(−v4−v6)*z6
|
| 1051
|
10a16
|
2−7t+15t2−19t3+15t4−7t5+2t6
|
1+5z2+5z4+2z6
|
−t−8+2t−7−5t−6+8t−5−10*t−4+12t−3−10*t−2+9t−1−6+3t−t2
|
(−3v−6+4v−4+v−2−1)+(−3v−6+7v−4+3v−2−2)*z2+(−v−6+4v−4+3v−2−1)*z4+(v−4+v−2)*z6
|
| 1052
|
10a80
|
2−7t+13t2−15t3+13t4−7t5+2t6
|
1+3z2+5z4+2z6
|
−t−4+2t−3−4t−2+7t−1−8+10*t−9t2+8t3−6t4+3t5−t6
|
(−2v−2+4−v4)+(−3v−2+6+2v2−2v4)*z2+(−v−2+4+3v2−v4)*z4+(1+v2)*z6
|
| 1053
|
10a14
|
6−18t+25t2−18t3+6t4
|
1+6z2+6z4
|
t2−3t3+7t4−9t5+12t6−12t7+11t8−9t9+5t10−3t11+t12
|
(3v6−3v10+v12)+(v4+6v6+2v8−3v10)*z2+(v4+3v6+2v8)*z4
|
| 1054
|
10a48
|
2−6t+10*t2−11t3+10*t4−6t5+2t6
|
1+4z2+6z4+2z6
|
−t−6+2t−5−4t−4+6t−3−7t−2+8t−1−6+6t−4t2+2t3−t4
|
(−2v−4+2v−2+3−2v2)+(−3v−4+5v−2+5−3v2)*z2+(−v−4+4v−2+4−v2)*z4+(v−2+1)*z6
|
| 1055
|
10a9
|
5−15t+21t2−15t3+5t4
|
1+5z2+5z4
|
t2−2t3+5t4−7t5+10*t6−10*t7+9t8−8t9+5t10−3t11+t12
|
(v4+v6+v8−3v10+v12)+(2v4+3v6+3v8−3v10)*z2+(v4+2v6+2v8)*z4
|
| 1056
|
10a28
|
2−8t+14t2−17t3+14t4−8t5+2t6
|
1−4z4−2z6
|
1−2t+5t2−7t3+10*t4−11t5+10*t6−9t7+6t8−3t9+t10
|
(2v2−2v6+v8)+(3v2−2v4−3v6+2v8)*z2+(v2−3v4−3v6+v8)*z4+(−v4−v6)*z6
|
| 1057
|
10a6
|
2−8t+18t2−23t3+18t4−8t5+2t6
|
1+4z2+4z4+2z6
|
−t−8+3t−7−7t−6+10*t−5−12t−4+14t−3−12t−2+10*t−1−6+3t−t2
|
(−2v−6+2v−4+2v−2−1)+(−2v−6+4v−4+4v−2−2)*z2+(−v−6+3v−4+3v−2−1)*z4+(v−4+v−2)*z6
|
| 1058
|
10a20
|
3−16t+27t2−16t3+3t4
|
1−4z2+3z4
|
t−4−2t−3+5t−2−8t−1+10−11t+10*t2−8t3+6t4−3t5+t6
|
(v−4−2+3v2−2v4+v6)+(−2v−2−2+3v2−3v4)*z2+(1+2v2)*z4
|
| 1059
|
10a2
|
1−7t+18t2−23t3+18t4−7t5+t6
|
1−z2−z4+z6
|
t−3−3t−2+6t−1−9+12t−12t2+12t3−10*t4+6t5−3t6+t7
|
(v−2−2+4v2−3v4+v6)+(v−2−4+5v2−4v4+v6)*z2+(−2+3v2−2v4)*z4+(v2)*z6
|
| 1060
|
10a1
|
1−7t+20*t2−29t3+20*t4−7t5+t6
|
1−z2+z4−z6
|
t−6−3t−5+6t−4−10*t−3+13t−2−14t−1+14−11t+8t2−4t3+t4
|
(v−6−3v−4+4v−2−2+v2)+(−3v−4+6v−2−5+v2)*z2+(3v−2−3+v2)*z4+(−1)*z6
|
| 1061
|
10a123
|
2−5t+6t2−7t3+6t4−5t5+2t6
|
1−4z2−7z4−2z6
|
t−2−t−1+3−4t+4t2−5t3+5t4−4t5+3t6−2t7+t8
|
(4−5v2+v4+v6)+(4−8v2−3v4+3v6)*z2+(1−5v2−4v4+v6)*z4+(−v2−v4)*z6
|
| 1062
|
10a41
|
1−3t+6t2−8t3+9t4−8t5+6t6−3t7+t8
|
1+5z2+8z4+5z6+z8
|
−t−9+2t−8−4t−7+6t−6−7t−5+7t−4−6t−3+6t−2−3t−1+2−t
|
(−4v−6+7v−4−2v−2)+(−8v−6+20*v−4−7v−2)*z2+(−5v−6+18v−4−5v−2)*z4+(−v−6+7v−4−v−2)*z6+(v−4)*z8
|
| 1063
|
10a51
|
5−14t+19t2−14t3+5t4
|
1+6z2+5z4
|
t2−2t3+5t4−7t5+9t6−9t7+9t8−7t9+4t10−3t11+t12
|
(v4+3v8−4v10+v12)+(2v4+3v6+4v8−3v10)*z2+(v4+2v6+2v8)*z4
|
| 1064
|
10a122
|
1−3t+6t2−10*t3+11t4−10*t5+6t6−3t7+t8
|
1−3z2−8z4−5z6−z8
|
t−3−2t−2+4t−1−6+8t−8t2+8t3−7t4+4t5−2t6+t7
|
(4−6v2+3v4)+(8−19v2+8v4)*z2+(5−18v2+5v4)*z4+(1−7v2+v4)*z6+(−v2)*z8
|
| 1065
|
10a42
|
2−7t+14t2−17t3+14t4−7t5+2t6
|
1+4z2+5z4+2z6
|
−t−8+2t−7−5t−6+8t−5−9t−4+11t−3−10*t−2+8t−1−5+3t−t2
|
(−3v−6+5v−4−v−2)+(−3v−6+7v−4+2v−2−2)*z2+(−v−6+4v−4+3v−2−1)*z4+(v−4+v−2)*z6
|
| 1066
|
10a40
|
3−9t+16t2−19t3+16t4−9t5+3t6
|
1+7z2+9z4+3z6
|
t3−2t4+6t5−8t6+11t7−13t8+12t9−10*t10+7t11−4t12+t13
|
(2v6+2v8−4v10+v12)+(5v6+9v8−8v10+v12)*z2+(4v6+8v8−3v10)*z4+(v6+2v8)*z6
|
| 1067
|
10a37
|
4−16t+23t2−16t3+4t4
|
1−4z4
|
t−1−2+5t−8t2+10*t3−10*t4+10*t5−8t6+5t7−3t8+t9
|
(1)+(1−2v4+v8)*z2+(−v2−2v4−v6)*z4
|
| 1068
|
10a67
|
4−14t+21t2−14t3+4t4
|
1+2z2+4z4
|
−t−7+2t−6−4t−5+7t−4−8t−3+9t−2−9t−1+8−5t+3t2−t3
|
(−v−6+v−4+v−2)+(−v−6+v−4+3v−2−v2)*z2+(v−4+2v−2+1)*z4
|
| 1069
|
10a38
|
1−7t+21t2−29t3+21t4−7t5+t6
|
1+2z2−z4+z6
|
−t−8+3t−7−7t−6+11t−5−13t−4+15t−3−14t−2+11t−1−7+4t−t2
|
(−v−8+2v−6−2v−4+2v−2)+(3v−6−5v−4+5v−2−1)*z2+(−3v−4+3v−2−1)*z4+(v−2)*z6
|
| 1070
|
10a22
|
1−7t+16t2−19t3+16t4−7t5+t6
|
1−3z2−z4+z6
|
t−7−3t−6+6t−5−9t−4+11t−3−11t−2+10*t−1−8+5t−2t2+t3
|
(v−6−2v−4+3v−2−3+2v2)+(v−6−4v−4+4v−2−5+v2)*z2+(−2v−4+3v−2−2)*z4+(v−2)*z6
|
| 1071
|
10a10
|
1−7t+18t2−25t3+18t4−7t5+t6
|
1+z2+z4−z6
|
−t−5+3t−4−6t−3+10*t−2−12t−1+13−12t+10*t2−6t3+3t4−t5
|
(−v−4+3v−2−3+3v2−v4)+(−v−4+4v−2−5+4v2−v4)*z2+(2v−2−3+2v2)*z4+(−1)*z6
|
| 1072
|
10a4
|
2−9t+16t2−19t3+16t4−9t5+2t6
|
1+2z2−3z4−2z6
|
1−2t+5t2−8t3+11t4−12t5+12t6−10*t7+7t8−4t9+t10
|
(2v2−2v4+2v6−v8)+(3v2−3v4+v6+v8)*z2+(v2−3v4−2v6+v8)*z4+(−v4−v6)*z6
|
| 1073
|
10a3
|
1−7t+20*t2−27t3+20*t4−7t5+t6
|
1+z2−z4+z6
|
−t−8+3t−7−6t−6+10*t−5−13t−4+14t−3−13t−2+11t−1−7+4t−t2
|
(−v−8+3v−6−4v−4+3v−2)+(3v−6−6v−4+5v−2−1)*z2+(−3v−4+3v−2−1)*z4+(v−2)*z6
|
| 1074
|
10a62
|
4−16t+23t2−16t3+4t4
|
1−4z4
|
t−1−3+6t−8t2+11t3−10*t4+9t5−8t6+4t7−2t8+t9
|
(2v2−2v6+v8)+(1+v2−2v4−v6+v8)*z2+(−v2−2v4−v6)*z4
|
| 1075
|
10a27
|
1−7t+19t2−27t3+19t4−7t5+t6
|
1+z4−z6
|
t−6−3t−5+6t−4−10*t−3+12t−2−13t−1+14−10*t+7t2−4t3+t4
|
(v−6−3v−4+3v−2)+(−3v−4+6v−2−4+v2)*z2+(3v−2−3+v2)*z4+(−1)*z6
|
| 1076
|
10a73
|
2−7t+12t2−15t3+12t4−7t5+2t6
|
1−2z2−5z4−2z6
|
1−t+4t2−6t3+8t4−10*t5+9t6−8t7+6t8−3t9+t10
|
(4v2−4v4+v8)+(4v2−6v4−2v6+2v8)*z2+(v2−4v4−3v6+v8)*z4+(−v4−v6)*z6
|
| 1077
|
10a18
|
2−7t+14t2−17t3+14t4−7t5+2t6
|
1+4z2+5z4+2z6
|
−t−8+3t−7−6t−6+8t−5−10*t−4+11t−3−9t−2+8t−1−4+2t−t2
|
(−v−6−v−4+5v−2−2)+(−2v−6+2v−4+7v−2−3)*z2+(−v−6+3v−4+4v−2−1)*z4+(v−4+v−2)*z6
|
| 1078
|
10a17
|
1−7t+16t2−21t3+16t4−7t5+t6
|
1+3z2+z4−z6
|
1−3t+6t2−8t3+11t4−11t5+11t6−9t7+5t8−3t9+t10
|
(v2−v4+4v6−4v8+v10)+(2v2−3v4+7v6−3v8)*z2+(v2−3v4+3v6)*z4+(−v4)*z6
|
| 1079
|
10a78
|
1−3t+7t2−12t3+15t4−12t5+7t6−3t7+t8
|
1+5z2+9z4+5z6+z8
|
−t−5+2t−4−5t−3+8t−2−9t−1+11−9t+8t2−5t3+2t4−t5
|
(−5v−2+11−5v2)+(−9v−2+23−9v2)*z2+(−5v−2+19−5v2)*z4+(−v−2+7−v2)*z6+(1)*z8
|
| 1080
|
10a8
|
3−9t+15t2−17t3+15t4−9t5+3t6
|
1+6z2+9z4+3z6
|
t3−2t4+6t5−8t6+11t7−12t8+11t9−10*t10+6t11−3t12+t13
|
(2v6+3v8−6v10+2v12)+(5v6+9v8−9v10+v12)*z2+(4v6+8v8−3v10)*z4+(v6+2v8)*z6
|
| 1081
|
10a7
|
1−8t+20*t2−27t3+20*t4−8t5+t6
|
1+3z2+2z4−z6
|
−t−5+3t−4−7t−3+11t−2−13t−1+15−13t+11t2−7t3+3t4−t5
|
(−v−4+v−2+1+v2−v4)+(−v−4+3v−2−1+3v2−v4)*z2+(2v−2−2+2v2)*z4+(−1)*z6
|
| 1082
|
10a83
|
1−4t+8t2−12t3+13t4−12t5+8t6−4t7+t8
|
1−4z4−4z6−z8
|
t−3−3t−2+5t−1−7+10*t−10*t2+10*t3−8t4+5t5−3t6+t7
|
(1)+(4−8v2+4v4)*z2+(4−12v2+4v4)*z4+(1−6v2+v4)*z6+(−v2)*z8
|
| 1083
|
10a87
|
2−9t+19t2−23t3+19t4−9t5+2t6
|
1+z2+3z4+2z6
|
−t−8+3t−7−6t−6+10*t−5−13t−4+14t−3−13t−2+11t−1−7+4t−t2
|
(−v−6+2v−4−v−2+1)+(−2v−6+4v−4−1)*z2+(−v−6+3v−4+2v−2−1)*z4+(v−4+v−2)*z6
|
| 1084
|
10a50
|
2−9t+20*t2−25t3+20*t4−9t5+2t6
|
1+2z2+3z4+2z6
|
−t−2+3t−1−6+11t−13t2+15t3−14t4+11t5−8t6+4t7−t8
|
(−1+4v2−2v4)+(−2+5v2−v6)*z2+(−1+3v2+2v4−v6)*z4+(v2+v4)*z6
|
| 1085
|
10a86
|
1−4t+8t2−10*t3+11t4−10*t5+8t6−4t7+t8
|
1+2z2+4z4+4z6+z8
|
−t−9+3t−8−5t−7+7t−6−9t−5+9t−4−8t−3+7t−2−4t−1+3−t
|
(−v−6+v−4+v−2)+(−4v−6+9v−4−3v−2)*z2+(−4v−6+12v−4−4v−2)*z4+(−v−6+6v−4−v−2)*z6+(v−4)*z8
|
| 1086
|
10a84
|
2−9t+19t2−25t3+19t4−9t5+2t6
|
1−z2−3z4−2z6
|
t−4−4t−3+8t−2−11t−1+14−14t+13t2−10*t3+6t4−3t5+t6
|
(2−2v2+v4)+(v−2−4v2+2v4)*z2+(v−2−2−3v2+v4)*z4+(−1−v2)*z6
|
| 1087
|
10a39
|
2−9t+18t2−23t3+18t4−9t5+2t6
|
1−3z4−2z6
|
t−4−3t−3+6t−2−10*t−1+13−13t+13t2−10*t3+7t4−4t5+t6
|
(v−2−2+3v2−v4)+(2v−2−4+v2+v4)*z2+(v−2−3−2v2+v4)*z4+(−1−v2)*z6
|
| 1088
|
10a11
|
1−8t+24t2−35t3+24t4−8t5+t6
|
1−z2+2z4−z6
|
−t−5+4t−4−8t−3+13t−2−16t−1+17−16t+13t2−8t3+4t4−t5
|
(v−2−1+v2)+(−v−4+2v−2−3+2v2−v4)*z2+(2v−2−2+2v2)*z4+(−1)*z6
|
| 1089
|
10a21
|
1−8t+24t2−33t3+24t4−8t5+t6
|
1+z2−2z4+z6
|
−t−8+3t−7−7t−6+12t−5−15t−4+17t−3−16t−2+13t−1−9+5t−t2
|
(−v−8+2v−6−v−4+1)+(3v−6−4v−4+2v−2)*z2+(−3v−4+2v−2−1)*z4+(v−2)*z6
|
| 1090
|
10a92
|
2−8t+17t2−23t3+17t4−8t5+2t6
|
1−3z2−4z4−2z6
|
t−4−3t−3+7t−2−10*t−1+12−13t+12t2−9t3+6t4−3t5+t6
|
(2v−2−2+v4)+(2v−2−4−3v2+2v4)*z2+(v−2−3−3v2+v4)*z4+(−1−v2)*z6
|
| 1091
|
10a106
|
1−4t+9t2−14t3+17t4−14t5+9t6−4t7+t8
|
1+2z2+5z4+4z6+z8
|
−t−5+3t−4−6t−3+9t−2−11t−1+13−11t+9t2−6t3+3t4−t5
|
(−2v−2+5−2v2)+(−5v−2+12−5v2)*z2+(−4v−2+13−4v2)*z4+(−v−2+6−v2)*z6+(1)*z8
|
| 1092
|
10a46
|
2−10*t+20*t2−25t3+20*t4−10*t5+2t6
|
1+2z2−2z4−2z6
|
1−3t+7t2−10*t3+14t4−15t5+14t6−12t7+8t8−4t9+t10
|
(v2+v4−v6)+(2v2−v6+v8)*z2+(v2−2v4−2v6+v8)*z4+(−v4−v6)*z6
|
| 1093
|
10a101
|
2−8t+15t2−17t3+15t4−8t5+2t6
|
1+z2+4z4+2z6
|
−t−6+3t−5−6t−4+9t−3−10*t−2+11t−1−10+8t−5t2+3t3−t4
|
(−v−4+2v−2)+(−2v−4+3v−2+2−2v2)*z2+(−v−4+3v−2+3−v2)*z4+(v−2+1)*z6
|
| 1094
|
10a91
|
1−4t+9t2−14t3+15t4−14t5+9t6−4t7+t8
|
1−2z2−5z4−4z6−z8
|
t−3−3t−2+6t−1−8+11t−12t2+11t3−9t4+6t5−3t6+t7
|
(3−4v2+2v4)+(5−12v2+5v4)*z2+(4−13v2+4v4)*z4+(1−6v2+v4)*z6+(−v2)*z8
|
| 1095
|
10a47
|
2−9t+21t2−27t3+21t4−9t5+2t6
|
1+3z2+3z4+2z6
|
−t−8+3t−7−7t−6+11t−5−14t−4+16t−3−14t−2+12t−1−8+4t−t2
|
(−2v−6+3v−4)+(−2v−6+5v−4+v−2−1)*z2+(−v−6+3v−4+2v−2−1)*z4+(v−4+v−2)*z6
|
| 1096
|
10a24
|
1−7t+22t2−33t3+22t4−7t5+t6
|
1−3z2+z4−z6
|
t−6−3t−5+7t−4−11t−3+14t−2−16t−1+15−12t+9t2−4t3+t4
|
(v−6−2v−4+3v−2−3+2v2)+(−3v−4+5v−2−6+v2)*z2+(3v−2−3+v2)*z4+(−1)*z6
|
| 1097
|
10a12
|
5−22t+33t2−22t3+5t4
|
1+2z2−5z4
|
t−1−3+7t−11t2+14t3−14t4+14t5−11t6+7t7−4t8+t9
|
(2v2−2v4+2v6−v8)+(1+2v2−4v4+2v6+v8)*z2+(−v2−3v4−v6)*z4
|
| 1098
|
10a96
|
2−9t+18t2−23t3+18t4−9t5+2t6
|
1−3z4−2z6
|
1−3t+7t2−9t3+13t4−14t5+12t6−11t7+7t8−3t9+t10
|
(v2+3v4−5v6+2v8)+(2v2+v4−5v6+2v8)*z2+(v2−2v4−3v6+v8)*z4+(−v4−v6)*z6
|
| 1099
|
10a103
|
1−4t+10*t2−16t3+19t4−16t5+10*t6−4t7+t8
|
1+4z2+6z4+4z6+z8
|
−t−5+3t−4−7t−3+10*t−2−12t−1+15−12t+10*t2−7t3+3t4−t5
|
(−4v−2+9−4v2)+(−6v−2+16−6v2)*z2+(−4v−2+14−4v2)*z4+(−v−2+6−v2)*z6+(1)*z8
|
| 10100
|
10a104
|
1−4t+9t2−12t3+13t4−12t5+9t6−4t7+t8
|
1+4z2+5z4+4z6+z8
|
−t−9+3t−8−6t−7+8t−6−10*t−5+11t−4−9t−3+8t−2−5t−1+3−t
|
(−3v−6+5v−4−v−2)+(−5v−6+13v−4−4v−2)*z2+(−4v−6+13v−4−4v−2)*z4+(−v−6+6v−4−v−2)*z6+(v−4)*z8
|
| 10101
|
10a45
|
7−21t+29t2−21t3+7t4
|
1+7z2+7z4
|
t2−3t3+7t4−10*t5+14t6−14t7+13t8−11t9+7t10−4t11+t12
|
(2v6+2v8−4v10+v12)+(v4+5v6+5v8−4v10)*z2+(v4+3v6+3v8)*z4
|
| 10102
|
10a97
|
2−8t+16t2−21t3+16t4−8t5+2t6
|
1−2z2−4z4−2z6
|
t−4−3t−3+6t−2−9t−1+12−12t+11t2−9t3+6t4−3t5+t6
|
(v−2−v2+v4)+(2v−2−3−3v2+2v4)*z2+(v−2−3−3v2+v4)*z4+(−1−v2)*z6
|
| 10103
|
10a105
|
2−8t+17t2−21t3+17t4−8t5+2t6
|
1+3z2+4z4+2z6
|
−t−8+3t−7−6t−6+9t−5−12t−4+13t−3−11t−2+10*t−1−6+3t−t2
|
(−v−6+3v−2−1)+(−2v−6+3v−4+4v−2−2)*z2+(−v−6+3v−4+3v−2−1)*z4+(v−4+v−2)*z6
|
| 10104
|
10a118
|
1−4t+9t2−15t3+19t4−15t5+9t6−4t7+t8
|
1+z2+5z4+4z6+z8
|
−t−5+3t−4−6t−3+10*t−2−12t−1+13−12t+10*t2−6t3+3t4−t5
|
(−v−2+3−v2)+(−5v−2+11−5v2)*z2+(−4v−2+13−4v2)*z4+(−v−2+6−v2)*z6+(1)*z8
|
| 10105
|
10a72
|
1−8t+22t2−29t3+22t4−8t5+t6
|
1−z2−2z4+z6
|
t−3−3t−2+7t−1−11+14t−15t2+15t3−12t4+8t5−4t6+t7
|
(v−2−1+v2)+(v−2−3+2v2−2v4+v6)*z2+(−2+2v2−2v4)*z4+(v2)*z6
|
| 10106
|
10a95
|
1−4t+9t2−15t3+17t4−15t5+9t6−4t7+t8
|
1−z2−5z4−4z6−z8
|
t−3−3t−2+6t−1−9+12t−12t2+12t3−10*t4+6t5−3t6+t7
|
(2−2v2+v4)+(5−11v2+5v4)*z2+(4−13v2+4v4)*z4+(1−6v2+v4)*z6+(−v2)*z8
|
| 10107
|
10a66
|
1−8t+22t2−31t3+22t4−8t5+t6
|
1+z2+2z4−z6
|
−t−5+3t−4−7t−3+12t−2−14t−1+16−15t+12t2−8t3+4t4−t5
|
(−v−4+2v−2)+(−v−4+3v−2−2+2v2−v4)*z2+(2v−2−2+2v2)*z4+(−1)*z6
|
| 10108
|
10a119
|
2−8t+14t2−15t3+14t4−8t5+2t6
|
1+4z4+2z6
|
−t−4+3t−3−5t−2+8t−1−9+10*t−10*t2+8t3−5t4+3t5−t6
|
(1)+(−2v−2+2+2v2−2v4)*z2+(−v−2+3+3v2−v4)*z4+(1+v2)*z6
|
| 10109
|
10a93
|
1−4t+10*t2−17t3+21t4−17t5+10*t6−4t7+t8
|
1+3z2+6z4+4z6+z8
|
−t−5+3t−4−7t−3+11t−2−13t−1+15−13t+11t2−7t3+3t4−t5
|
(−3v−2+7−3v2)+(−6v−2+15−6v2)*z2+(−4v−2+14−4v2)*z4+(−v−2+6−v2)*z6+(1)*z8
|
| 10110
|
10a100
|
1−8t+20*t2−25t3+20*t4−8t5+t6
|
1−3z2−2z4+z6
|
t−3−3t−2+7t−1−10+13t−14t2+13t3−11t4+7t5−3t6+t7
|
(v−2−v4+v6)+(v−2−3+v2−3v4+v6)*z2+(−2+2v2−2v4)*z4+(v2)*z6
|
| 10111
|
10a98
|
2−9t+17t2−21t3+17t4−9t5+2t6
|
1+z2−3z4−2z6
|
1−3t+7t2−9t3+12t4−13t5+12t6−10*t7+6t8−3t9+t10
|
(v2+2v4−3v6+v8)+(2v2+v4−4v6+2v8)*z2+(v2−2v4−3v6+v8)*z4+(−v4−v6)*z6
|
| 10112
|
10a76
|
1−5t+11t2−17t3+19t4−17t5+11t6−5t7+t8
|
1+2z2−z4−3z6−z8
|
t−7−4t−6+7t−5−11t−4+14t−3−14t−2+14t−1−10+7t−4t2+t3
|
(−2v−4+4v−2−1)+(v−4+1)*z2+(3v−4−7v−2+3)*z4+(v−4−5v−2+1)*z6+(−v−2)*z8
|
| 10113
|
10a36
|
2−11t+26t2−33t3+26t4−11t5+2t6
|
1+z4+2z6
|
−t−2+4t−1−8+14t−17t2+19t3−18t4+14t5−10*t6+5t7−t8
|
(3v2−3v4+v6)+(−1+3v2−2v4)*z2+(−1+2v2+v4−v6)*z4+(v2+v4)*z6
|
| 10114
|
10a77
|
2−10*t+21t2−27t3+21t4−10*t5+2t6
|
1+z2−2z4−2z6
|
t−6−4t−5+7t−4−11t−3+15t−2−15t−1+15−12t+8t2−4t3+t4
|
(−v−4+2v−2)+(v−4−1+v2)*z2+(v−4−2v−2−2+v2)*z4+(−v−2−1)*z6
|
| 10115
|
10a94
|
1−9t+26t2−37t3+26t4−9t5+t6
|
1+z2+3z4−z6
|
−t−5+4t−4−9t−3+14t−2−17t−1+19−17t+14t2−9t3+4t4−t5
|
(−v−2+3−v2)+(−v−4+v−2+1+v2−v4)*z2+(2v−2−1+2v2)*z4+(−1)*z6
|
| 10116
|
10a120
|
1−5t+12t2−19t3+21t4−19t5+12t6−5t7+t8
|
1−2z4−3z6−z8
|
t−7−4t−6+8t−5−12t−4+15t−3−16t−2+15t−1−11+8t−4t2+t3
|
(1)+(2v−4−4v−2+2)*z2+(3v−4−8v−2+3)*z4+(v−4−5v−2+1)*z6+(−v−2)*z8
|
| 10117
|
10a99
|
2−10*t+24t2−31t3+24t4−10*t5+2t6
|
1+2z2+2z4+2z6
|
−t−8+4t−7−9t−6+13t−5−16t−4+18t−3−16t−2+13t−1−8+4t−t2
|
(−v−6+v−4+v−2)+(−v−6+2v−4+2v−2−1)*z2+(−v−6+2v−4+2v−2−1)*z4+(v−4+v−2)*z6
|
| 10118
|
10a88
|
1−5t+12t2−19t3+23t4−19t5+12t6−5t7+t8
|
1+2z4+3z6+z8
|
−t−5+4t−4−8t−3+12t−2−15t−1+17−15t+12t2−8t3+4t4−t5
|
(1)+(−2v−2+4−2v2)*z2+(−3v−2+8−3v2)*z4+(−v−2+5−v2)*z6+(1)*z8
|
| 10119
|
10a85
|
2−10*t+23t2−31t3+23t4−10*t5+2t6
|
1−z2−2z4−2z6
|
t−6−4t−5+8t−4−12t−3+16t−2−17t−1+16−13t+9t2−4t3+t4
|
(v−2−1+v2)+(v−4−v−2−2+v2)*z2+(v−4−2v−2−2+v2)*z4+(−v−2−1)*z6
|
| 10120
|
10a102
|
8−26t+37t2−26t3+8t4
|
1+6z2+8z4
|
t2−4t3+10*t4−13t5+17t6−18t7+16t8−13t9+8t10−4t11+t12
|
(3v6−3v10+v12)+(7v6+3v8−4v10)*z2+(v4+4v6+3v8)*z4
|
| 10121
|
10a90
|
2−11t+27t2−35t3+27t4−11t5+2t6
|
1+z2+z4+2z6
|
−t−2+5t−1−10+15t−18t2+20*t3−18t4+14t5−9t6+4t7−t8
|
(1−v2+2v4−v6)+(−v2+3v4−v6)*z2+(−1+v2+2v4−v6)*z4+(v2+v4)*z6
|
| 10122
|
10a89
|
2−11t+24t2−31t3+24t4−11t5+2t6
|
1+2z2−z4−2z6
|
t−6−5t−5+9t−4−13t−3+17t−2−17t−1+17−13t+8t2−4t3+t4
|
(−2v−4+4v−2−1)+(3v−2−2+v2)*z2+(v−4−v−2−2+v2)*z4+(−v−2−1)*z6
|
| 10123
|
10a121
|
1−6t+15t2−24t3+29t4−24t5+15t6−6t7+t8
|
1−2z2−z4+2z6+z8
|
−t−5+5t−4−10*t−3+15t−2−19t−1+21−19t+15t2−10*t3+5t4−t5
|
(2v−2−3+2v2)+(v−2−4+v2)*z2+(−2v−2+3−2v2)*z4+(−v−2+4−v2)*z6+(1)*z8
|
| 10124
|
10n21
|
1−t+t3−t4+t5−t7+t8
|
1+8z2+14z4+7z6+z8
|
t4+t6−t10
|
(7v8−8v10+2v12)+(21v8−14v10+v12)*z2+(21v8−7v10)*z4+(8v8−v10)*z6+(v8)*z8
|
| 10125
|
10n15
|
1−2t+2t2−t3+2t4−2t5+t6
|
1+3z2+4z4+z6
|
−t−4+t−3−t−2+2t−1−1+2t−t2+t3−t4
|
(−3v−2+7−3v2)+(−4v−2+11−4v2)*z2+(−v−2+6−v2)*z4+(1)*z6
|
| 10126
|
10n17
|
1−2t+4t2−5t3+4t4−2t5+t6
|
1+5z2+4z4+z6
|
−t−8+t−7−2t−6+3t−5−3t−4+4t−3−2t−2+2t−1−1
|
(−4v−6+7v−4−2v−2)+(−4v−6+12v−4−3v−2)*z2+(−v−6+6v−4−v−2)*z4+(v−4)*z6
|
| 10127
|
10n16
|
1−4t+6t2−7t3+6t4−4t5+t6
|
1+z2−2z4−z6
|
2t2−2t3+4t4−5t5+5t6−5t7+3t8−2t9+t10
|
(5v4−6v6+2v8)+(7v4−9v6+3v8)*z2+(2v4−5v6+v8)*z4+(−v6)*z6
|
| 10128
|
10n22
|
2−3t+t2+t3+t4−3t5+2t6
|
1+7z2+9z4+2z6
|
t3−t4+2t5−t6+2t7−2t8+t9−t10
|
(2v6+2v8−4v10+v12)+(6v6+6v8−5v10)*z2+(5v6+5v8−v10)*z4+(v6+v8)*z6
|
| 10129
|
10n18
|
2−6t+9t2−6t3+2t4
|
1+2z2+2z4
|
−t−3+2t−2−3t−1+5−4t+4t2−3t3+2t4−t5
|
(−v−2+2+v2−v4)+(−v−2+2+2v2−v4)*z2+(1+v2)*z4
|
| 10130
|
10n20
|
2−4t+5t2−4t3+2t4
|
1+4z2+2z4
|
−t−7+t−6−2t−5+3t−4−2t−3+3t−2−2t−1+2−t
|
(−2v−6+2v−4+2v−2−1)+(−v−6+3v−4+3v−2−1)*z2+(v−4+v−2)*z4
|
| 10131
|
10n19
|
2−8t+11t2−8t3+2t4
|
1−2z4
|
2t−3t2+5t3−5t4+5t5−5t6+3t7−2t8+t9
|
(2v2−2v6+v8)+(2v2−v4−2v6+v8)*z2+(−v4−v6)*z4
|
| 10132
|
10n13
|
1−t+t2−t3+t4
|
1+3z2+z4
|
−t−7+t−6−t−5+t−4+t−2
|
(−2v−6+3v−4)+(−v−6+4v−4)*z2+(v−4)*z4
|
| 10133
|
10n4
|
1−5t+7t2−5t3+t4
|
1+z2−z4
|
t−t2+3t3−3t4+3t5−3t6+2t7−2t8+t9
|
(v2+2v4−3v6+v8)+(v2+2v4−3v6+v8)*z2+(−v6)*z4
|
| 10134
|
10n6
|
2−4t+4t2−3t3+4t4−4t5+2t6
|
1+6z2+8z4+2z6
|
t3−t4+3t5−3t6+4t7−4t8+3t9−3t10+t11
|
(3v6−3v10+v12)+(7v6+3v8−4v10)*z2+(5v6+4v8−v10)*z4+(v6+v8)*z6
|
| 10135
|
10n5
|
3−9t+13t2−9t3+3t4
|
1+3z2+3z4
|
−2t−3+4t−2−5t−1+7−6t+6t2−4t3+2t4−t5
|
(−2v−2+4−v4)+(−2v−2+5+v2−v4)*z2+(2+v2)*z4
|
| 10136
|
10n3
|
1−4t+5t2−4t3+t4
|
1−z4
|
−t−4+2t−3−2t−2+3t−1−2+2t−2t2+t3
|
(−v−4+3v−2−2+v2)+(2v−2−3+v2)*z2+(−1)*z4
|
| 10137
|
10n2
|
1−6t+11t2−6t3+t4
|
1−2z2+z4
|
t−2−2t−1+4−4t+4t2−4t3+3t4−2t5+t6
|
(v−2−1+2v2−2v4+v6)+(−2+2v2−2v4)*z2+(v2)*z4
|
| 10138
|
10n1
|
1−5t+8t2−7t3+8t4−5t5+t6
|
1−3z2+z4+z6
|
t−3−2t−2+4t−1−5+6t−6t2+5t3−4t4+2t5
|
(2v−2−3+3v2−2v4+v6)+(v−2−6+5v2−3v4)*z2+(−2+4v2−v4)*z4+(v2)*z6
|
| 10139
|
10n27
|
1−t+2t3−3t4+2t5−t7+t8
|
1+9z2+14z4+7z6+z8
|
t4+t6−t8+t9−t10+t11−t12
|
(6v8−6v10+v12)+(21v8−13v10+v12)*z2+(21v8−7v10)*z4+(8v8−v10)*z6+(v8)*z8
|
| 10140
|
10n29
|
1−2t+3t2−2t3+t4
|
1+2z2+z4
|
1−t+t2−t3+2t4−t5+t6−t7
|
(1−2v2+4v4−2v6)+(−v2+4v4−v6)*z2+(v4)*z4
|
| 10141
|
10n25
|
1−3t+4t2−5t3+4t4−3t5+t6
|
1−z2−3z4−z6
|
t−2−2t−1+3−3t+4t2−3t3+2t4−2t5+t6
|
(2−2v2+v4)+(3−7v2+3v4)*z2+(1−5v2+v4)*z4+(−v2)*z6
|
| 10142
|
10n30
|
2−3t+2t2−t3+2t4−3t5+2t6
|
1+8z2+9z4+2z6
|
t3−t4+2t5−2t6+3t7−2t8+2t9−2t10
|
(v6+4v8−5v10+v12)+(6v6+7v8−5v10)*z2+(5v6+5v8−v10)*z4+(v6+v8)*z6
|
| 10143
|
10n26
|
1−3t+6t2−7t3+6t4−3t5+t6
|
1+3z2+3z4+z6
|
−t−8+2t−7−3t−6+4t−5−5t−4+5t−3−3t−2+3t−1−1
|
(−2v−6+3v−4)+(−3v−6+8v−4−2v−2)*z2+(−v−6+5v−4−v−2)*z4+(v−4)*z6
|
| 10144
|
10n28
|
3−10*t+13t2−10*t3+3t4
|
1−2z2−3z4
|
2t−1−3+5t−7t2+7t3−6t4+5t5−3t6+t7
|
(3−4v2+2v4)+(2−5v2+v6)*z2+(−2v2−v4)*z4
|
| 10145
|
10n14
|
1+t−3t2+t3+t4
|
1+5z2+z4
|
−t−10+t−9−t−8+t−7+t−2
|
(−v−10+v−8−v−6+2v−4)+(v−8+4v−4)*z2+(v−4)*z4
|
| 10146
|
10n23
|
2−8t+13t2−8t3+2t4
|
1+2z4
|
−t−5+3t−4−4t−3+5t−2−6t−1+6−4t+3t2−t3
|
(1)+(−v−4+v−2+1−v2)*z2+(v−2+1)*z4
|
| 10147
|
10n24
|
2−7t+9t2−7t3+2t4
|
1−z2−2z4
|
t−3−2t−2+3t−1−4+5t−4t2+4t3−3t4+t5
|
(v−2−1+v2)+(v−2−2−v2+v4)*z2+(−1−v2)*z4
|
| 10148
|
10n12
|
1−3t+7t2−9t3+7t4−3t5+t6
|
1+4z2+3z4+z6
|
−t−8+2t−7−4t−6+5t−5−5t−4+6t−3−4t−2+3t−1−1
|
(−3v−6+5v−4−v−2)+(−3v−6+9v−4−2v−2)*z2+(−v−6+5v−4−v−2)*z4+(v−4)*z6
|
| 10149
|
10n11
|
1−5t+9t2−11t3+9t4−5t5+t6
|
1+2z2−z4−z6
|
2t2−3t3+6t4−7t5+7t6−7t7+5t8−3t9+t10
|
(4v4−4v6+v8)+(6v4−6v6+2v8)*z2+(2v4−4v6+v8)*z4+(−v6)*z6
|
| 10150
|
10n9
|
1−4t+6t2−7t3+6t4−4t5+t6
|
1+z2−2z4−z6
|
1−2t+4t2−4t3+5t4−5t5+4t6−3t7+t8
|
(2v2−v4)+(3v2−4v4+2v6)*z2+(v2−4v4+v6)*z4+(−v4)*z6
|
| 10151
|
10n8
|
1−4t+10*t2−13t3+10*t4−4t5+t6
|
1+3z2+2z4+z6
|
−2t−6+4t−5−6t−4+8t−3−7t−2+7t−1−5+3t−t2
|
(−v−6+3v−2−1)+(−v−4+6v−2−2)*z2+(−v−4+4v−2−1)*z4+(v−2)*z6
|
| 10152
|
10n36
|
1−t−t2+4t3−5t4+4t5−t6−t7+t8
|
1+7z2+13z4+7z6+z8
|
t4+t6+t7−2t8+2t9−3t10+2t11−2t12+t13
|
(8v8−10*v10+3v12)+(22v8−17v10+2v12)*z2+(21v8−8v10)*z4+(8v8−v10)*z6+(v8)*z8
|
| 10153
|
10n10
|
1−t−t2+3t3−t4−t5+t6
|
1+4z2+5z4+z6
|
−t−5+t−4−t−3+t−2+1+t−t2+t3−t4
|
(−v−4−v−2+6−3v2)+(−v−4−v−2+10−4v2)*z2+(6−v2)*z4+(1)*z6
|
| 10154
|
10n7
|
1−4t2+7t3−4t4+t6
|
1+5z2+6z4+z6
|
t3+2t6−2t7+2t8−3t9+2t10−2t11+t12
|
(4v6−2v8−2v10+v12)+(9v6−2v8−2v10)*z2+(6v6)*z4+(v6)*z6
|
| 10155
|
10n39
|
1−3t+5t2−7t3+5t4−3t5+t6
|
1−2z2−3z4−z6
|
t−6−2t−5+3t−4−4t−3+4t−2−4t−1+4−2t+t2
|
(2v−4−4v−2+3)+(3v−4−8v−2+3)*z2+(v−4−5v−2+1)*z4+(−v−2)*z6
|
| 10156
|
10n32
|
1−4t+8t2−9t3+8t4−4t5+t6
|
1+z2+2z4+z6
|
−t−6+3t−5−5t−4+6t−3−6t−2+6t−1−4+3t−t2
|
(−v−4+2v−2)+(−2v−4+5v−2−2)*z2+(−v−4+4v−2−1)*z4+(v−2)*z6
|
| 10157
|
10n42
|
1−6t+11t2−13t3+11t4−6t5+t6
|
1+4z2−z6
|
t−10−4t−9+6t−8−8t−7+9t−6−8t−5+7t−4−4t−3+2t−2
|
(−v−8+2v−4)+(v−8−2v−6+5v−4)*z2+(v−8−3v−6+2v−4)*z4+(−v−6)*z6
|
| 10158
|
10n41
|
1−4t+10*t2−15t3+10*t4−4t5+t6
|
1−3z2−2z4−z6
|
t−4−3t−3+6t−2−7t−1+8−8t+6t2−4t3+2t4
|
(2v−2−2+v4)+(2v−2−6+v2)*z2+(v−2−4+v2)*z4+(−1)*z6
|
| 10159
|
10n34
|
1−4t+9t2−11t3+9t4−4t5+t6
|
1+2z2+2z4+z6
|
−1+4t−5t2+7t3−7t4+6t5−5t6+3t7−t8
|
(v2+v4−v6)+(−v2+5v4−2v6)*z2+(−v2+4v4−v6)*z4+(v4)*z6
|
| 10160
|
10n33
|
1−4t+4t2−3t3+4t4−4t5+t6
|
1+3z2−2z4−z6
|
1−2t+3t2−3t3+4t4−3t5+3t6−2t7
|
(v2+v6−v8)+(3v2−3v4+3v6)*z2+(v2−4v4+v6)*z4+(−v4)*z6
|
| 10161
|
10n31
|
1−2t2+3t3−2t4+t6
|
1+7z2+6z4+z6
|
t3+t6−t7+t8−t9+t10−t11
|
(3v6−v8−v10)+(9v6−v8−v10)*z2+(6v6)*z4+(v6)*z6
|
| 10162
|
10n40
|
3−9t+11t2−9t3+3t4
|
1−3z2−3z4
|
t−7−2t−6+4t−5−6t−4+6t−3−6t−2+5t−1−3+2t
|
(v−6−3v−2+3)+(v−6−v−4−5v−2+2)*z2+(−v−4−2v−2)*z4
|
| 10163
|
10n35
|
1−5t+12t2−15t3+12t4−5t5+t6
|
1+z2+z4+z6
|
−t−2+4t−1−6+8t−9t2+9t3−7t4+5t5−2t6
|
(1−v2+2v4−v6)+(−1+2v2)*z2+(−1+3v2−v4)*z4+(v2)*z6
|
| 10164
|
10n38
|
3−11t+17t2−11t3+3t4
|
1+z2+3z4
|
−t−5+3t−4−5t−3+7t−2−8t−1+8−6t+5t2−2t3
|
(−v−2+3−v2)+(−v−4+4−2v2)*z2+(v−2+2)*z4
|
| 10165
|
10n37
|
2−10*t+15t2−10*t3+2t4
|
1+2z2−2z4
|
t−9−3t−8+4t−7−6t−6+7t−5−6t−4+6t−3−4t−2+2t−1
|
(−v−6+v−4+v−2)+(v−8−v−6+2v−2)*z2+(−v−6−v−4)*z4
|
