[ -2/3 1 ] 
-1/3 |-> 2/3 |-> 1
0 |-> 1
f(z) = -3*z^3 + 4/3*z + 1
*
[ 1 2 ] 
-1 |-> 0 |-> 1
-2 |-> 1
f(z) = -1/3*z^3 + 4/3*z + 1
*
[ 1 0 ] 
-1 |-> 2 |-> 1
-2 |-> 1
f(z) = 1/3*z^3 - 4/3*z + 1
*
[ 0 1 ] 
-5 |-> -4 |-> 0
3 |-> 0
f(z) = 1/12*z^3 - 13/12*z + 1
*
[ 0 1 ] 
5 |-> 4 |-> 1
-4 |-> 1
f(z) = 1/15*z^3 - 16/15*z + 1
*
[ -5/4 3/2 ] 
0 |-> 1 |-> 3/2
1/4 |-> 3/2
f(z) = -8/5*z^3 + 21/10*z + 1
*
[ -5/6 1 ] 
-2/3 |-> 0 |-> 1
5/6 |-> 1
-1/2 | 0.019867387848273578938580862062358530407 | 0.0055441001399683015752855520023530520269
-1/3 | 0.059601240743180468445183242392442271619 | 0.016632042907204088376371256412111705995
f(z) = -6*z^3 + 25/6*z + 1
*
[ 1 5 ] 
-4 |-> -5 |-> 1
0 |-> 1
-1 | 0.091158885019542454725643570823702755845 | 0.028320099929072294262495641179586858489
f(z) = -1/6*z^3 + 25/6*z + 1
*
[ 0 1 ] 
-3/5 |-> -4/5 |-> 0
-1/5 |-> 0
f(z) = -25/4*z^3 + 21/4*z + 1
*
[ 5/3 4/3 ] 
-4/3 |-> 1/3 |-> 4/3
-2 |-> 4/3
f(z) = -3/10*z^3 + 31/30*z + 1
*
[ 0 1 ] 
3/5 |-> -6/5 |-> 0
1/5 |-> 0
f(z) = 25/6*z^3 - 31/6*z + 1
*
[ -8 6 ] 
-6 |-> 10 |-> 6
-2 |-> 6
f(z) = 1/32*z^3 - 21/8*z + 1
*
[ 10/3 8/3 ] 
2/3 |-> 2 |-> 10/3
-14/3 |-> 10/3
-10/3 | 0.064181328112712122075628615856269434869 | 0.012843426413896960044073819716941532396
f(z) = -3/32*z^3 + 37/24*z + 1
*
[ -7/4 1 ] 
1/4 |-> 0 |-> 1
7/4 |-> 1
f(z) = 4/3*z^3 - 49/12*z + 1
*
[ 1 -7/10 ] 
-1/5 |-> 7/10 |-> 1
0 |-> 1
f(z) = -10/3*z^3 + 49/30*z + 1
*
[ -3/7 5/7 ] 
-2/7 |-> 4/7 |-> 5/7
-1/7 |-> 5/7
f(z) = -49/6*z^3 + 13/6*z + 1
*
[ 2/7 4/7 ] 
-12/7 |-> -10/7 |-> 2/7
6/7 |-> 2/7
-2/7 | 0.061721932031994600101306284604342719256 | 0.014252073998145032032302441834495446279
f(z) = 49/48*z^3 - 19/12*z + 1
*
[ 1 0 ] 
-3/7 |-> 5/7 |-> 1
-5/7 |-> 1
1/7 | 0.10793513553801610262428577204737926025 | 0.027733843618220422138485963436593988505
f(z) = -49/24*z^3 + 25/24*z + 1
*
[ 0 1 ] 
-3/7 |-> -2/7 |-> 0
-5/7 |-> 0
f(z) = -49/10*z^3 + 39/10*z + 1
*
[ 0 1 ] 
-2/7 |-> -6/7 |-> 0
-1/7 |-> 0
f(z) = -49/6*z^3 + 43/6*z + 1
*
[ 1 0 ] 
9 |-> 7 |-> 1
-7 |-> 1
f(z) = 1/48*z^3 - 49/48*z + 1
*
[ 5/2 -9/4 ] 
0 |-> 1 |-> 5/2
5/4 |-> 5/2
1/4 | 0.029952344467084813601207309840410182881 | 0.0072861258838716940077132193625318118639
-3/2 | 0.089571951556761254400938551599906817617 | 0.021789029417173324027722464534871372479
3/2 | 0.089856110599614172433062585726597229042 | 0.021858153173396883532104898786269118392
f(z) = -8/15*z^3 + 61/30*z + 1
*
[ 5/2 7/2 ] 
0 |-> 1 |-> 5/2
-9/2 |-> 5/2
f(z) = -2/21*z^3 + 67/42*z + 1
*
[ -1/15 2/5 ] 
-1/5 |-> -4/15 |-> -1/15
-2/15 |-> -1/15
f(z) = -75*z^3 + 28/3*z + 1
*
[ -9/7 4/7 ] 
5/7 |-> -10/7 |-> -9/7
6/7 |-> -9/7
f(z) = 49/15*z^3 - 76/15*z + 1
*
[ 7 -4 ] 
-11 |-> -10 |-> -4
3 |-> -4
f(z) = 1/42*z^3 - 79/42*z + 1
*
[ 1 -9/4 ] 
1/4 |-> 0 |-> 1
9/4 |-> 1
f(z) = 4/5*z^3 - 81/20*z + 1
*
[ -15 6 ] 
9 |-> -18 |-> -15
12 |-> -15
f(z) = 1/81*z^3 - 28/9*z + 1
*
[ 1 0 ] 
-7/5 |-> 9/5 |-> 1
-9/5 |-> 1
f(z) = 25/56*z^3 - 81/56*z + 1
*
[ 8 7 ] 
13 |-> -12 |-> 8
5 |-> 8
f(z) = -1/60*z^3 + 109/60*z + 1
*
[ 1 0 ] 
9/11 |-> 7/11 |-> 1
-7/11 |-> 1
f(z) = -121/72*z^3 + 49/72*z + 1
*
[ 0 1 ] 
-1/11 |-> 9/11 |-> 1
-9/11 |-> 1
f(z) = -121/40*z^3 + 81/40*z + 1
*
[ 0 1 ] 
-7/11 |-> -3/11 |-> 0
-8/11 |-> 0
f(z) = -121/24*z^3 + 97/24*z + 1
*
[ 35/3 10/3 ] 
-5 |-> -40/3 |-> 35/3
10 |-> 35/3
f(z) = -3/125*z^3 + 52/15*z + 1
*
[ -5/2 35/6 ] 
-20/3 |-> 5/3 |-> -5/2
-15/2 |-> -5/2
f(z) = 6/125*z^3 - 67/30*z + 1
*
[ -28/3 8 ] 
4/3 |-> -8/3 |-> 8
12 |-> 8
f(z) = 3/128*z^3 - 67/24*z + 1
*
[ -4 5/3 ] 
7/3 |-> -14/3 |-> -4
3 |-> -4
f(z) = 3/14*z^3 - 151/42*z + 1
*
[ 12/7 -3/7 ] 
-9/7 |-> 18/7 |-> 12/7
-15/7 |-> 12/7
f(z) = 49/162*z^3 - 31/18*z + 1
*
[ 20/9 -2/3 ] 
-14/9 |-> 28/9 |-> 20/9
-22/9 |-> 20/9
f(z) = 27/112*z^3 - 163/84*z + 1
*
[ 1 -13/3 ] 
-4 |-> 13/3 |-> 1
0 |-> 1
f(z) = 3/10*z^3 - 169/30*z + 1
*
[ -13/10 1 ] 
6/5 |-> 0 |-> 1
13/10 |-> 1
f(z) = 10/3*z^3 - 169/30*z + 1
*
[ -5/2 4 ] 
-17/2 |-> -15/2 |-> -5/2
7/2 |-> -5/2
f(z) = 1/30*z^3 - 169/120*z + 1
*
[ -5/7 8/21 ] 
1/7 |-> 2/21 |-> 8/21
13/21 |-> 8/21
f(z) = 147/10*z^3 - 199/30*z + 1
*
[ -45/14 12/7 ] 
51/14 |-> 24/7 |-> 12/7
-3/14 |-> 12/7
f(z) = 49/162*z^3 - 241/72*z + 1
*
[ 11/27 -2/9 ] 
-5/27 |-> 10/27 |-> 11/27
-4/27 |-> 11/27
f(z) = -243/5*z^3 + 76/15*z + 1
*
[ 34/27 -8/9 ] 
26/27 |-> 14/27 |-> 34/27
10/27 |-> 34/27
f(z) = -243/160*z^3 + 109/120*z + 1
*
[ -5/9 7/27 ] 
8/27 |-> -16/27 |-> -5/9
1/3 |-> -5/9
f(z) = 243/8*z^3 - 193/24*z + 1
*
[ -5/9 5/3 ] 
-10/9 |-> 20/9 |-> -5/9
-35/9 |-> -5/9
f(z) = 27/250*z^3 - 37/30*z + 1
*
[ 15/22 20/11 ] 
45/22 |-> -5/22 |-> 15/22
-35/22 |-> 15/22
f(z) = -121/250*z^3 + 57/40*z + 1
*
[ 20/9 -55/27 ] 
-5/27 |-> 10/27 |-> 20/9
5/3 |-> 20/9
-10/9 | 0.089413413633159749728313019431263437098 | 0.011385015640720892409667454720132584227
f(z) = -243/250*z^3 + 103/30*z + 1
*
[ 65/54 5/18 ] 
-35/54 |-> 20/27 |-> 65/54
-55/54 |-> 65/54
f(z) = -243/250*z^3 + 97/120*z + 1
*
[ -16/5 28/15 ] 
-4/5 |-> 52/15 |-> 28/15
-4/15 |-> 28/15
-44/15 | 0.23105081974275187696500911774364706716 | 0.029512798990520254715615044901991641400
f(z) = 75/256*z^3 - 157/48*z + 1
*
[ 3/17 7/17 ] 
8/17 |-> 5/17 |-> 3/17
-12/17 |-> 3/17
f(z) = 289/30*z^3 - 109/30*z + 1
*
[ 0 1 ] 
-3/17 |-> 13/17 |-> 1
-13/17 |-> 1
f(z) = -289/120*z^3 + 169/120*z + 1
*
[ -10/17 -24/17 ] 
26/17 |-> 30/17 |-> -10/17
-6/17 |-> -10/17
f(z) = -289/160*z^3 + 189/40*z + 1
*
[ 0 1 ] 
18/17 |-> -10/17 |-> 0
-7/17 |-> 0
f(z) = -289/70*z^3 + 219/70*z + 1
*
[ 0 1 ] 
-8/17 |-> -5/17 |-> 0
-12/17 |-> 0
f(z) = -289/60*z^3 + 229/60*z + 1
*
TOTAL: 57