[0001] 'E???'

Zeta functions
ask[-]:	$-\frac{1}{q^{6} t - 1}$
ask[+]:	$-\frac{1}{q^{6} t - 1}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
0 edges:	[]

[0002] 'E??G'

Zeta functions
ask[-]:	$-\frac{q^{3} t - 1}{{\left(q^{5} t - 1\right)} {\left(q^{4} t - 1\right)}}$
ask[+]:	$-\frac{q^{3} t - 1}{{\left(q^{5} t - 1\right)} {\left(q^{4} t - 1\right)}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
1 edge:	[[4, 5]]

[0003] 'E??W'

Zeta functions
ask[-]:	$-\frac{q^{2} t - 1}{{\left(q^{4} t - 1\right)}^{2}}$
ask[+]:	$-\frac{q^{2} t - 1}{{\left(q^{4} t - 1\right)}^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
2 edges:	[[3, 5], [4, 5]]

[0004] 'E??w'

Zeta functions
ask[-]:	$-\frac{q t - 1}{{\left(q^{4} t - 1\right)} {\left(q^{3} t - 1\right)}}$
ask[+]:	$-\frac{q t - 1}{{\left(q^{4} t - 1\right)} {\left(q^{3} t - 1\right)}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
3 edges:	[[2, 5], [3, 5], [4, 5]]

[0005] 'E?@w'

Zeta functions
ask[-]:	$-\frac{t - 1}{{\left(q^{4} t - 1\right)} {\left(q^{2} t - 1\right)}}$
ask[+]:	$-\frac{t - 1}{{\left(q^{4} t - 1\right)} {\left(q^{2} t - 1\right)}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
4 edges:	[[1, 5], [2, 5], [3, 5], [4, 5]]

[0006] 'E?Bw'

Zeta functions
ask[-]:	$\frac{q - t}{{\left(q^{4} t - 1\right)} {\left(q t - 1\right)} q}$
ask[+]:	$\frac{q - t}{{\left(q^{4} t - 1\right)} {\left(q t - 1\right)} q}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
5 edges:	[[0, 5], [1, 5], [2, 5], [3, 5], [4, 5]]

[0007] 'E?CW'

Zeta functions
ask[-]:	$-\frac{q t - 1}{{\left(q^{4} t - 1\right)} {\left(q^{3} t - 1\right)}}$
ask[+]:	$-\frac{q^{6} t^{3} - q^{6} t^{2} + 3 \, q^{5} t^{2} - 6 \, q^{4} t^{2} + q^{3} t^{2} - q^{3} t + 6 \, q^{2} t - 3 \, q t + t - 1}{{\left(q^{3} t - 1\right)}^{4}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
3 edges:	[[3, 4], [3, 5], [4, 5]]

[0008] 'E?C_'

Zeta functions
ask[-]:	$-\frac{q^{3} t^{2} + q^{3} t - 2 \, q^{2} t - 2 \, q t + t + 1}{{\left(q^{4} t - 1\right)} {\left(q^{3} t - 1\right)} {\left(q^{2} t - 1\right)}}$
ask[+]:	$-\frac{q^{3} t^{2} + q^{3} t - 2 \, q^{2} t - 2 \, q t + t + 1}{{\left(q^{4} t - 1\right)} {\left(q^{3} t - 1\right)} {\left(q^{2} t - 1\right)}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
2 edges:	[[2, 5], [3, 4]]

[0009] 'E?Cg'

Zeta functions
ask[-]:	$-\frac{q^{5} t^{3} + q^{5} t^{2} - 3 \, q^{4} t^{2} - q^{3} t^{2} + q^{2} t + 3 \, q t - t - 1}{{\left(q^{3} t - 1\right)}^{3} {\left(q^{2} t - 1\right)}}$
ask[+]:	$-\frac{q^{5} t^{3} + q^{5} t^{2} - 3 \, q^{4} t^{2} - q^{3} t^{2} + q^{2} t + 3 \, q t - t - 1}{{\left(q^{3} t - 1\right)}^{3} {\left(q^{2} t - 1\right)}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
3 edges:	[[2, 5], [3, 4], [4, 5]]

[0010] 'E?Cw'

Zeta functions
ask[-]:	$-\frac{{\left(q t - 1\right)}^{2}}{{\left(q^{3} t - 1\right)}^{2} {\left(q^{2} t - 1\right)}}$
ask[+]:	$\frac{q^{10} t^{4} - q^{9} t^{5} - 4 \, q^{9} t^{4} + 8 \, q^{8} t^{4} + q^{8} t^{3} - 2 \, q^{7} t^{4} - 4 \, q^{7} t^{3} - 2 \, q^{6} t^{3} + 3 \, q^{5} t^{3} + 3 \, q^{5} t^{2} - 2 \, q^{4} t^{2} - 4 \, q^{3} t^{2} - 2 \, q^{3} t + q^{2} t^{2} + 8 \, q^{2} t - 4 \, q t - q + t}{{\left(q^{5} t^{2} - 1\right)} {\left(q^{3} t - 1\right)} {\left(q^{2} t - 1\right)}^{3} q}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
4 edges:	[[2, 5], [3, 4], [3, 5], [4, 5]]

[0011] 'E?Dg'

Zeta functions
ask[-]:	$-\frac{q^{3} t + q^{2} t^{2} - 2 \, q^{2} t - 2 \, q t + q + t}{{\left(q^{3} t - 1\right)} {\left(q^{2} t - 1\right)}^{2} q}$
ask[+]:	$-\frac{q^{3} t + q^{2} t^{2} - 2 \, q^{2} t - 2 \, q t + q + t}{{\left(q^{3} t - 1\right)} {\left(q^{2} t - 1\right)}^{2} q}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
4 edges:	[[1, 5], [2, 5], [3, 4], [4, 5]]

[0012] 'E?Dw'

Zeta functions

ask[-]:

$-\frac{{\left(q t - 1\right)} {\left(t - 1\right)}}{{\left(q^{3} t - 1\right)} {\left(q^{2} t - 1\right)}^{2}}$

ask[+]:

$\frac{q^{10} t^{5} - 4 \, q^{9} t^{5} - q^{8} t^{6} + q^{9} t^{4} + 7 \, q^{8} t^{5} - 4 \, q^{8} t^{4} + 2 \, q^{7} t^{4} - 9 \, q^{6} t^{4} + 6 \, q^{6} t^{3} + 5 \, q^{5} t^{4} - 5 \, q^{5} t^{2} - 6 \, q^{4} t^{3} + 9 \, q^{4} t^{2} - 2 \, q^{3} t^{2} + 4 \, q^{2} t^{2} - 7 \, q^{2} t - q t^{2} + q^{2} + 4 \, q t - t}{{\left(q^{3} t - 1\right)} {\left(q^{2} t + 1\right)} {\left(q^{2} t - 1\right)}^{2} {\left(q t - 1\right)}^{3} q^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
5 edges:	[[1, 5], [2, 5], [3, 4], [3, 5], [4, 5]]

[0013] 'E?Fg'

Zeta functions
ask[-]:	$-\frac{q^{5} t^{2} - 2 \, q^{4} t^{2} + q^{3} t^{3} - q^{3} t^{2} + q^{3} t - q^{2} t^{2} + q^{2} t - q^{2} + 2 \, q t - t}{{\left(q^{3} t - 1\right)} {\left(q^{2} t - 1\right)} {\left(q t - 1\right)}^{2} q^{2}}$
ask[+]:	$-\frac{q^{5} t^{2} - 2 \, q^{4} t^{2} + q^{3} t^{3} - q^{3} t^{2} + q^{3} t - q^{2} t^{2} + q^{2} t - q^{2} + 2 \, q t - t}{{\left(q^{3} t - 1\right)} {\left(q^{2} t - 1\right)} {\left(q t - 1\right)}^{2} q^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
5 edges:	[[0, 5], [1, 5], [2, 5], [3, 4], [4, 5]]

[0014] 'E?Fw'

Zeta functions

ask[-]:

$\frac{q - t}{{\left(q^{3} t - 1\right)} {\left(q^{2} t - 1\right)} q}$

ask[+]:

$\frac{q^{8} t^{5} + q^{8} t^{4} - 4 \, q^{7} t^{5} - 3 \, q^{7} t^{4} + 7 \, q^{6} t^{5} - q^{5} t^{6} + q^{7} t^{3} - 2 \, q^{6} t^{4} - q^{5} t^{5} - q^{6} t^{3} + 3 \, q^{5} t^{4} + q^{4} t^{5} + 6 \, q^{5} t^{3} - 9 \, q^{4} t^{4} - 5 \, q^{5} t^{2} + 5 \, q^{3} t^{4} + 9 \, q^{4} t^{2} - 6 \, q^{3} t^{3} - q^{4} t - 3 \, q^{3} t^{2} + q^{2} t^{3} + q^{3} t + 2 \, q^{2} t^{2} - q t^{3} + q^{3} - 7 \, q^{2} t + 3 \, q t^{2} + 4 \, q t - t^{2} - t}{{\left(q^{3} t^{2} - 1\right)} {\left(q^{3} t - 1\right)} {\left(q^{2} t - 1\right)} q^{3} {\left(t - 1\right)}^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
6 edges:	[[0, 5], [1, 5], [2, 5], [3, 4], [3, 5], [4, 5]]

[0015] 'E?Ko'

Zeta functions
ask[-]:	$-\frac{q^{3} t + q^{2} t^{2} - 2 \, q^{2} t - 2 \, q t + q + t}{{\left(q^{3} t - 1\right)} {\left(q^{2} t - 1\right)}^{2} q}$
ask[+]:	$-\frac{q^{3} t + q^{2} t^{2} - 2 \, q^{2} t - 2 \, q t + q + t}{{\left(q^{3} t - 1\right)} {\left(q^{2} t - 1\right)}^{2} q}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
4 edges:	[[2, 4], [2, 5], [3, 4], [3, 5]]

[0016] 'E?Kw'

Zeta functions
ask[-]:	$-\frac{{\left(q t - 1\right)} {\left(t - 1\right)}}{{\left(q^{3} t - 1\right)} {\left(q^{2} t - 1\right)}^{2}}$
ask[+]:	$\frac{q^{8} t^{3} - 3 \, q^{7} t^{3} - q^{6} t^{4} + 3 \, q^{6} t^{3} + 2 \, q^{6} t^{2} + 4 \, q^{5} t^{3} - 7 \, q^{5} t^{2} - 3 \, q^{4} t^{3} + 3 \, q^{4} t + 7 \, q^{3} t^{2} - 4 \, q^{3} t - 2 \, q^{2} t^{2} - 3 \, q^{2} t + q^{2} + 3 \, q t - t}{{\left(q^{5} t^{2} - 1\right)} {\left(q^{2} t - 1\right)}^{2} {\left(q t - 1\right)} q^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
5 edges:	[[2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0017] 'E?LO'

Zeta functions
ask[-]:	$-\frac{2 \, q^{4} t^{2} + q^{3} t^{3} - 4 \, q^{3} t^{2} - q^{3} t - 2 \, q^{2} t^{2} + 2 \, q^{2} t + q t^{2} + 4 \, q t - q - 2 \, t}{{\left(q^{2} t - 1\right)}^{4} q}$
ask[+]:	$-\frac{2 \, q^{4} t^{2} + q^{3} t^{3} - 4 \, q^{3} t^{2} - q^{3} t - 2 \, q^{2} t^{2} + 2 \, q^{2} t + q t^{2} + 4 \, q t - q - 2 \, t}{{\left(q^{2} t - 1\right)}^{4} q}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
4 edges:	[[1, 5], [2, 4], [3, 4], [3, 5]]

[0018] 'E?LW'

Zeta functions
ask[-]:	$-\frac{q^{4} t^{2} + q^{3} t^{3} - 3 \, q^{3} t^{2} - q^{2} t^{2} + q^{2} t + 3 \, q t - q - t}{{\left(q^{2} t - 1\right)}^{4} q}$
ask[+]:	$\frac{q^{10} t^{5} - 5 \, q^{9} t^{5} - q^{8} t^{6} + q^{9} t^{4} + 9 \, q^{8} t^{5} - 2 \, q^{8} t^{4} - q^{7} t^{5} - 2 \, q^{7} t^{4} - q^{7} t^{3} - 7 \, q^{6} t^{4} + 8 \, q^{6} t^{3} + 5 \, q^{5} t^{4} - 5 \, q^{5} t^{2} - 8 \, q^{4} t^{3} + 7 \, q^{4} t^{2} + q^{3} t^{3} + 2 \, q^{3} t^{2} + q^{3} t + 2 \, q^{2} t^{2} - 9 \, q^{2} t - q t^{2} + q^{2} + 5 \, q t - t}{{\left(q^{2} t + 1\right)} {\left(q^{2} t - 1\right)}^{4} {\left(q t - 1\right)}^{2} q^{2}}$

Zeta functions

ask[-]:

$-\frac{q^{4} t^{2} + q^{3} t^{3} - 3 \, q^{3} t^{2} - q^{2} t^{2} + q^{2} t + 3 \, q t - q - t}{{\left(q^{2} t - 1\right)}^{4} q}$

ask[+]:

$\frac{q^{10} t^{5} - 5 \, q^{9} t^{5} - q^{8} t^{6} + q^{9} t^{4} + 9 \, q^{8} t^{5} - 2 \, q^{8} t^{4} - q^{7} t^{5} - 2 \, q^{7} t^{4} - q^{7} t^{3} - 7 \, q^{6} t^{4} + 8 \, q^{6} t^{3} + 5 \, q^{5} t^{4} - 5 \, q^{5} t^{2} - 8 \, q^{4} t^{3} + 7 \, q^{4} t^{2} + q^{3} t^{3} + 2 \, q^{3} t^{2} + q^{3} t + 2 \, q^{2} t^{2} - 9 \, q^{2} t - q t^{2} + q^{2} + 5 \, q t - t}{{\left(q^{2} t + 1\right)} {\left(q^{2} t - 1\right)}^{4} {\left(q t - 1\right)}^{2} q^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
5 edges:	[[1, 5], [2, 4], [3, 4], [3, 5], [4, 5]]

[0019] 'E?Lw'

Zeta functions
ask[-]:	$-\frac{{\left(t - 1\right)}^{2}}{{\left(q^{2} t - 1\right)}^{3}}$
ask[+]:	$\frac{q^{10} t^{5} - 3 \, q^{9} t^{5} + q^{9} t^{4} + 2 \, q^{8} t^{5} - q^{7} t^{6} - 3 \, q^{8} t^{4} + 5 \, q^{7} t^{5} - q^{7} t^{4} - q^{6} t^{5} + q^{7} t^{3} - 4 \, q^{6} t^{4} + 6 \, q^{6} t^{3} - q^{5} t^{4} - 3 \, q^{6} t^{2} + 3 \, q^{4} t^{4} + q^{5} t^{2} - 6 \, q^{4} t^{3} + 4 \, q^{4} t^{2} - q^{3} t^{3} + q^{4} t + q^{3} t^{2} - 5 \, q^{3} t + 3 \, q^{2} t^{2} + q^{3} - 2 \, q^{2} t - q t^{2} + 3 \, q t - t}{{\left(q^{2} t + 1\right)} {\left(q^{2} t - 1\right)}^{3} {\left(q t - 1\right)}^{2} q^{3} {\left(t - 1\right)}}$

Zeta functions

ask[-]:

$-\frac{{\left(t - 1\right)}^{2}}{{\left(q^{2} t - 1\right)}^{3}}$

ask[+]:

$\frac{q^{10} t^{5} - 3 \, q^{9} t^{5} + q^{9} t^{4} + 2 \, q^{8} t^{5} - q^{7} t^{6} - 3 \, q^{8} t^{4} + 5 \, q^{7} t^{5} - q^{7} t^{4} - q^{6} t^{5} + q^{7} t^{3} - 4 \, q^{6} t^{4} + 6 \, q^{6} t^{3} - q^{5} t^{4} - 3 \, q^{6} t^{2} + 3 \, q^{4} t^{4} + q^{5} t^{2} - 6 \, q^{4} t^{3} + 4 \, q^{4} t^{2} - q^{3} t^{3} + q^{4} t + q^{3} t^{2} - 5 \, q^{3} t + 3 \, q^{2} t^{2} + q^{3} - 2 \, q^{2} t - q t^{2} + 3 \, q t - t}{{\left(q^{2} t + 1\right)} {\left(q^{2} t - 1\right)}^{3} {\left(q t - 1\right)}^{2} q^{3} {\left(t - 1\right)}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
6 edges:	[[1, 5], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0020] 'E?N?'

Zeta functions
ask[-]:	$-\frac{q^{4} t + q^{2} t^{2} - 4 \, q^{2} t + q^{2} + t}{{\left(q^{2} t - 1\right)}^{3} q^{2}}$
ask[+]:	$-\frac{q^{4} t + q^{2} t^{2} - 4 \, q^{2} t + q^{2} + t}{{\left(q^{2} t - 1\right)}^{3} q^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
4 edges:	[[0, 5], [1, 5], [2, 4], [3, 4]]

[0021] 'E?NG'

Zeta functions
ask[-]:	$-\frac{q^{5} t^{2} - q^{4} t^{2} + q^{3} t^{3} - 3 \, q^{3} t^{2} + 3 \, q^{2} t - q^{2} + q t - t}{{\left(q^{2} t - 1\right)}^{3} {\left(q t - 1\right)} q^{2}}$
ask[+]:	$-\frac{q^{5} t^{2} - q^{4} t^{2} + q^{3} t^{3} - 3 \, q^{3} t^{2} + 3 \, q^{2} t - q^{2} + q t - t}{{\left(q^{2} t - 1\right)}^{3} {\left(q t - 1\right)} q^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
5 edges:	[[0, 5], [1, 5], [2, 4], [3, 4], [4, 5]]

[0022] 'E?NW'

Zeta functions
ask[-]:	$-\frac{q^{3} t - 2 \, q^{2} t + q t^{2} + q^{2} - 2 \, q t + t}{{\left(q^{2} t - 1\right)}^{2} {\left(q t - 1\right)} q^{2}}$
ask[+]:	$\frac{q^{8} t^{5} + q^{8} t^{4} - 5 \, q^{7} t^{5} - q^{7} t^{4} + 8 \, q^{6} t^{5} - q^{5} t^{6} - 4 \, q^{6} t^{4} + q^{5} t^{4} + 7 \, q^{5} t^{3} - 7 \, q^{4} t^{4} - 5 \, q^{5} t^{2} + 5 \, q^{3} t^{4} + 7 \, q^{4} t^{2} - 7 \, q^{3} t^{3} - q^{3} t^{2} + 4 \, q^{2} t^{2} + q^{3} - 8 \, q^{2} t + q t^{2} + 5 \, q t - t^{2} - t}{{\left(q^{3} t^{2} - 1\right)} {\left(q^{2} t - 1\right)}^{2} {\left(q t - 1\right)} q^{3} {\left(t - 1\right)}^{2}}$

Zeta functions

ask[-]:

$-\frac{q^{3} t - 2 \, q^{2} t + q t^{2} + q^{2} - 2 \, q t + t}{{\left(q^{2} t - 1\right)}^{2} {\left(q t - 1\right)} q^{2}}$

ask[+]:

$\frac{q^{8} t^{5} + q^{8} t^{4} - 5 \, q^{7} t^{5} - q^{7} t^{4} + 8 \, q^{6} t^{5} - q^{5} t^{6} - 4 \, q^{6} t^{4} + q^{5} t^{4} + 7 \, q^{5} t^{3} - 7 \, q^{4} t^{4} - 5 \, q^{5} t^{2} + 5 \, q^{3} t^{4} + 7 \, q^{4} t^{2} - 7 \, q^{3} t^{3} - q^{3} t^{2} + 4 \, q^{2} t^{2} + q^{3} - 8 \, q^{2} t + q t^{2} + 5 \, q t - t^{2} - t}{{\left(q^{3} t^{2} - 1\right)} {\left(q^{2} t - 1\right)}^{2} {\left(q t - 1\right)} q^{3} {\left(t - 1\right)}^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
6 edges:	[[0, 5], [1, 5], [2, 4], [3, 4], [3, 5], [4, 5]]

[0023] 'E?Nw'

Zeta functions
ask[-]:	$\frac{{\left(q - t\right)} {\left(t - 1\right)}}{{\left(q^{2} t - 1\right)}^{2} {\left(q t - 1\right)} q}$
ask[+]:	$-\frac{{\left(q^{7} t^{4} + q^{7} t^{3} - 3 \, q^{6} t^{4} - q^{6} t^{3} + 2 \, q^{5} t^{4} + 2 \, q^{6} t^{2} - 6 \, q^{5} t^{3} + 4 \, q^{4} t^{4} - q^{3} t^{5} - q^{5} t^{2} + 3 \, q^{4} t^{3} - q^{5} t - q^{2} t^{4} + 3 \, q^{3} t^{2} - q^{2} t^{3} - q^{4} + 4 \, q^{3} t - 6 \, q^{2} t^{2} + 2 \, q t^{3} + 2 \, q^{2} t - q t^{2} - 3 \, q t + t^{2} + t\right)} {\left(q t - 1\right)}}{{\left(q^{3} t^{2} - 1\right)} {\left(q^{2} t - 1\right)}^{2} {\left(q - t\right)} q^{3} {\left(t - 1\right)}^{2}}$

Zeta functions

ask[-]:

$\frac{{\left(q - t\right)} {\left(t - 1\right)}}{{\left(q^{2} t - 1\right)}^{2} {\left(q t - 1\right)} q}$

ask[+]:

$-\frac{{\left(q^{7} t^{4} + q^{7} t^{3} - 3 \, q^{6} t^{4} - q^{6} t^{3} + 2 \, q^{5} t^{4} + 2 \, q^{6} t^{2} - 6 \, q^{5} t^{3} + 4 \, q^{4} t^{4} - q^{3} t^{5} - q^{5} t^{2} + 3 \, q^{4} t^{3} - q^{5} t - q^{2} t^{4} + 3 \, q^{3} t^{2} - q^{2} t^{3} - q^{4} + 4 \, q^{3} t - 6 \, q^{2} t^{2} + 2 \, q t^{3} + 2 \, q^{2} t - q t^{2} - 3 \, q t + t^{2} + t\right)} {\left(q t - 1\right)}}{{\left(q^{3} t^{2} - 1\right)} {\left(q^{2} t - 1\right)}^{2} {\left(q - t\right)} q^{3} {\left(t - 1\right)}^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
7 edges:	[[0, 5], [1, 5], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0024] 'E?\o'

Zeta functions
ask[-]:	$-\frac{q^{4} t - q^{3} t + q^{3} - 2 \, q^{2} t + q t^{2} - q t + t}{{\left(q^{2} t - 1\right)}^{2} q^{3} {\left(t - 1\right)}}$
ask[+]:	$-\frac{q^{4} t - q^{3} t + q^{3} - 2 \, q^{2} t + q t^{2} - q t + t}{{\left(q^{2} t - 1\right)}^{2} q^{3} {\left(t - 1\right)}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
6 edges:	[[1, 4], [1, 5], [2, 4], [2, 5], [3, 4], [3, 5]]

[0025] 'E?\w'

Zeta functions
ask[-]:	$\frac{{\left(q - t\right)} {\left(t - 1\right)}}{{\left(q^{2} t - 1\right)}^{2} {\left(q t - 1\right)} q}$
ask[+]:	$-\frac{q^{9} t^{4} - 3 \, q^{8} t^{4} + 2 \, q^{8} t^{3} + 3 \, q^{7} t^{4} - 7 \, q^{7} t^{3} - q^{5} t^{5} + 3 \, q^{7} t^{2} + 4 \, q^{6} t^{3} + 4 \, q^{5} t^{4} - 5 \, q^{6} t^{2} - 6 \, q^{5} t^{3} - 2 \, q^{4} t^{4} + 7 \, q^{5} t^{2} + 7 \, q^{4} t^{3} - 2 \, q^{5} t - 6 \, q^{4} t^{2} - 5 \, q^{3} t^{3} + 4 \, q^{4} t + 4 \, q^{3} t^{2} + 3 \, q^{2} t^{3} - q^{4} - 7 \, q^{2} t^{2} + 3 \, q^{2} t + 2 \, q t^{2} - 3 \, q t + t}{{\left(q^{2} t + 1\right)} {\left(q^{2} t - 1\right)}^{2} {\left(q t - 1\right)}^{2} {\left(q - t\right)} q^{3}}$

Zeta functions

ask[-]:

$\frac{{\left(q - t\right)} {\left(t - 1\right)}}{{\left(q^{2} t - 1\right)}^{2} {\left(q t - 1\right)} q}$

ask[+]:

$-\frac{q^{9} t^{4} - 3 \, q^{8} t^{4} + 2 \, q^{8} t^{3} + 3 \, q^{7} t^{4} - 7 \, q^{7} t^{3} - q^{5} t^{5} + 3 \, q^{7} t^{2} + 4 \, q^{6} t^{3} + 4 \, q^{5} t^{4} - 5 \, q^{6} t^{2} - 6 \, q^{5} t^{3} - 2 \, q^{4} t^{4} + 7 \, q^{5} t^{2} + 7 \, q^{4} t^{3} - 2 \, q^{5} t - 6 \, q^{4} t^{2} - 5 \, q^{3} t^{3} + 4 \, q^{4} t + 4 \, q^{3} t^{2} + 3 \, q^{2} t^{3} - q^{4} - 7 \, q^{2} t^{2} + 3 \, q^{2} t + 2 \, q t^{2} - 3 \, q t + t}{{\left(q^{2} t + 1\right)} {\left(q^{2} t - 1\right)}^{2} {\left(q t - 1\right)}^{2} {\left(q - t\right)} q^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
7 edges:	[[1, 4], [1, 5], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0026] 'E?]o'

Zeta functions
ask[-]:	$-\frac{q^{4} t + q^{3} - 4 \, q^{2} t + q t^{2} + t}{{\left(q^{2} t - 1\right)} {\left(q t - 1\right)}^{2} q^{3}}$
ask[+]:	$-\frac{q^{4} t + q^{3} - 4 \, q^{2} t + q t^{2} + t}{{\left(q^{2} t - 1\right)} {\left(q t - 1\right)}^{2} q^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
6 edges:	[[0, 5], [1, 4], [2, 4], [2, 5], [3, 4], [3, 5]]

[0027] 'E?]w'

Zeta functions

ask[-]:

$-\frac{q^{3} t^{2} - 3 \, q^{2} t^{2} + q t^{3} + q^{2} t - q t^{2} - q^{2} + 3 \, q t - t}{{\left(q^{2} t - 1\right)} {\left(q t - 1\right)}^{3} q^{2}}$

ask[+]:

$-\frac{q^{8} t^{5} + q^{8} t^{4} - 3 \, q^{7} t^{5} - q^{7} t^{4} + q^{6} t^{5} - 4 \, q^{6} t^{4} + 6 \, q^{5} t^{5} - q^{4} t^{6} + 2 \, q^{6} t^{3} - q^{4} t^{5} - 3 \, q^{6} t^{2} + 5 \, q^{5} t^{3} - 3 \, q^{4} t^{4} + q^{5} t^{2} - q^{3} t^{4} + 3 \, q^{4} t^{2} - 5 \, q^{3} t^{3} + 3 \, q^{2} t^{4} + q^{4} t - 2 \, q^{2} t^{3} + q^{4} - 6 \, q^{3} t + 4 \, q^{2} t^{2} - q^{2} t + q t^{2} + 3 \, q t - t^{2} - t}{{\left(q^{3} t^{2} - 1\right)} {\left(q^{2} t - 1\right)} {\left(q t - 1\right)}^{2} {\left(q - t\right)} q^{3} {\left(t - 1\right)}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
7 edges:	[[0, 5], [1, 4], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0028] 'E?^o'

Zeta functions
ask[-]:	$\frac{q^{5} t^{2} - q^{4} t^{2} - q^{3} t^{2} - q^{4} + 2 \, q^{3} t - 2 \, q^{2} t^{2} + q t^{3} + q^{2} t + q t - t}{{\left(q^{2} t - 1\right)} {\left(q t - 1\right)}^{2} {\left(q - t\right)} q^{3}}$
ask[+]:	$\frac{q^{5} t^{2} - q^{4} t^{2} - q^{3} t^{2} - q^{4} + 2 \, q^{3} t - 2 \, q^{2} t^{2} + q t^{3} + q^{2} t + q t - t}{{\left(q^{2} t - 1\right)} {\left(q t - 1\right)}^{2} {\left(q - t\right)} q^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
7 edges:	[[0, 5], [1, 4], [1, 5], [2, 4], [2, 5], [3, 4], [3, 5]]

[0029] 'E?^w'

Zeta functions

ask[-]:

$-\frac{{\left(q - t\right)}^{2}}{{\left(q^{2} t - 1\right)} {\left(q t - 1\right)}^{2} q^{2}}$

ask[+]:

$-\frac{q^{8} t^{5} + q^{8} t^{4} - 3 \, q^{7} t^{5} - 2 \, q^{7} t^{4} + 3 \, q^{6} t^{5} + 2 \, q^{7} t^{3} - 3 \, q^{6} t^{4} - q^{5} t^{5} - 3 \, q^{7} t^{2} + q^{6} t^{3} + q^{5} t^{4} + 5 \, q^{4} t^{5} - q^{3} t^{6} + 3 \, q^{6} t^{2} + 3 \, q^{5} t^{3} - 5 \, q^{4} t^{4} - q^{3} t^{5} - 3 \, q^{5} t^{2} + 3 \, q^{3} t^{4} + q^{5} t + 5 \, q^{4} t^{2} - 3 \, q^{3} t^{3} - 3 \, q^{2} t^{4} + q^{5} - 5 \, q^{4} t - q^{3} t^{2} - q^{2} t^{3} + 3 \, q t^{4} + q^{3} t + 3 \, q^{2} t^{2} - 2 \, q t^{3} - 3 \, q^{2} t + 2 \, q t^{2} + 3 \, q t - t^{2} - t}{{\left(q^{3} t^{2} - 1\right)} {\left(q^{2} t - 1\right)} {\left(q^{2} - t\right)} {\left(q t - 1\right)} q^{3} {\left(t - 1\right)}^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
8 edges:	[[0, 5], [1, 4], [1, 5], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0030] 'E?~o'

Zeta functions
ask[-]:	$\frac{q^{5} t + q^{5} - q^{4} t - q^{3} t - q^{2} t - q t + t^{2} + t}{{\left(q^{2} t - 1\right)} {\left(q^{2} - t\right)} {\left(q t - 1\right)} q^{3}}$
ask[+]:	$\frac{q^{5} t + q^{5} - q^{4} t - q^{3} t - q^{2} t - q t + t^{2} + t}{{\left(q^{2} t - 1\right)} {\left(q^{2} - t\right)} {\left(q t - 1\right)} q^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
8 edges:	[[0, 4], [0, 5], [1, 4], [1, 5], [2, 4], [2, 5], [3, 4], [3, 5]]

[0031] 'E?~w'

Zeta functions

ask[-]:

$-\frac{{\left(q^{2} - t\right)} {\left(q - t\right)}}{{\left(q^{2} t - 1\right)} {\left(q t - 1\right)} q^{3} {\left(t - 1\right)}}$

ask[+]:

$-\frac{q^{8} t^{4} + 2 \, q^{8} t^{3} - 3 \, q^{7} t^{4} + 3 \, q^{8} t^{2} - 6 \, q^{7} t^{3} + 3 \, q^{6} t^{4} - 3 \, q^{7} t^{2} + q^{6} t^{3} - q^{6} t^{2} + 2 \, q^{5} t^{3} - 2 \, q^{6} t + 6 \, q^{5} t^{2} - 6 \, q^{4} t^{3} + 4 \, q^{3} t^{4} - q^{2} t^{5} - q^{6} + 4 \, q^{5} t - 6 \, q^{4} t^{2} + 6 \, q^{3} t^{3} - 2 \, q^{2} t^{4} + 2 \, q^{3} t^{2} - q^{2} t^{3} + q^{2} t^{2} - 3 \, q t^{3} + 3 \, q^{2} t - 6 \, q t^{2} + 3 \, t^{3} - 3 \, q t + 2 \, t^{2} + t}{{\left(q^{3} t^{2} - 1\right)} {\left(q^{3} - t\right)} {\left(q^{2} t - 1\right)} q^{3} {\left(t - 1\right)}^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
9 edges:	[[0, 4], [0, 5], [1, 4], [1, 5], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0032] 'E@FG'

Zeta functions
ask[-]:	$-\frac{2 \, q^{5} t^{3} - q^{5} t^{2} - 3 \, q^{4} t^{3} + q^{3} t^{4} - 3 \, q^{3} t^{3} + 4 \, q^{3} t^{2} + 4 \, q^{2} t^{2} - 3 \, q^{2} t + q^{2} - 3 \, q t - t^{2} + 2 \, t}{{\left(q^{2} t - 1\right)}^{2} {\left(q t - 1\right)}^{3} q^{2}}$
ask[+]:	$-\frac{2 \, q^{5} t^{3} - q^{5} t^{2} - 3 \, q^{4} t^{3} + q^{3} t^{4} - 3 \, q^{3} t^{3} + 4 \, q^{3} t^{2} + 4 \, q^{2} t^{2} - 3 \, q^{2} t + q^{2} - 3 \, q t - t^{2} + 2 \, t}{{\left(q^{2} t - 1\right)}^{2} {\left(q t - 1\right)}^{3} q^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
5 edges:	[[0, 5], [1, 5], [2, 3], [3, 4], [4, 5]]

[0033] 'E@HW'

Zeta functions
ask[-]:	$-\frac{q^{5} t^{2} - q^{4} t^{2} + q^{3} t^{3} - 3 \, q^{3} t^{2} + 3 \, q^{2} t - q^{2} + q t - t}{{\left(q^{2} t - 1\right)}^{3} {\left(q t - 1\right)} q^{2}}$
ask[+]:	$-\frac{q^{5} t^{2} - q^{4} t^{2} + q^{3} t^{3} - 3 \, q^{3} t^{2} + 3 \, q^{2} t - q^{2} + q t - t}{{\left(q^{2} t - 1\right)}^{3} {\left(q t - 1\right)} q^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
5 edges:	[[1, 5], [2, 3], [2, 4], [3, 5], [4, 5]]

[0034] 'E@JW'

Zeta functions
ask[-]:	$-\frac{q^{4} t - q^{3} t + q^{3} - 2 \, q^{2} t + q t^{2} - q t + t}{{\left(q^{2} t - 1\right)}^{2} q^{3} {\left(t - 1\right)}}$
ask[+]:	$-\frac{q^{4} t - q^{3} t + q^{3} - 2 \, q^{2} t + q t^{2} - q t + t}{{\left(q^{2} t - 1\right)}^{2} q^{3} {\left(t - 1\right)}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
6 edges:	[[0, 5], [1, 5], [2, 3], [2, 4], [3, 5], [4, 5]]

[0035] 'E@Kw'

Zeta functions
ask[-]:	$\frac{q - t}{{\left(q^{3} t - 1\right)} {\left(q^{2} t - 1\right)} q}$
ask[+]:	$\frac{3 \, q^{6} t^{3} - 10 \, q^{5} t^{3} - q^{4} t^{4} + 3 \, q^{5} t^{2} + 14 \, q^{4} t^{3} - 8 \, q^{4} t^{2} - 5 \, q^{3} t^{3} + 5 \, q^{3} t + 8 \, q^{2} t^{2} - 14 \, q^{2} t - 3 \, q t^{2} + q^{2} + 10 \, q t - 3 \, t}{{\left(q^{3} t^{2} - 1\right)} {\left(q^{2} t - 1\right)}^{2} {\left(q t - 1\right)} q^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
6 edges:	[[2, 3], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0036] 'E@LW'

Zeta functions

ask[-]:

$-\frac{q^{3} t - 2 \, q^{2} t + q t^{2} + q^{2} - 2 \, q t + t}{{\left(q^{2} t - 1\right)}^{2} {\left(q t - 1\right)} q^{2}}$

ask[+]:

$\frac{q^{11} t^{8} - 4 \, q^{11} t^{7} - 6 \, q^{10} t^{8} - q^{9} t^{9} + 23 \, q^{10} t^{7} + 14 \, q^{9} t^{8} - 6 \, q^{10} t^{6} - 49 \, q^{9} t^{7} - 6 \, q^{8} t^{8} + 22 \, q^{9} t^{6} + 32 \, q^{8} t^{7} - q^{9} t^{5} - 11 \, q^{8} t^{6} - 2 \, q^{7} t^{7} - 15 \, q^{7} t^{6} - 17 \, q^{7} t^{5} - 4 \, q^{6} t^{6} + 14 \, q^{7} t^{4} + 79 \, q^{6} t^{5} + 6 \, q^{5} t^{6} - 69 \, q^{6} t^{4} - 69 \, q^{5} t^{5} + 6 \, q^{6} t^{3} + 79 \, q^{5} t^{4} + 14 \, q^{4} t^{5} - 4 \, q^{5} t^{3} - 17 \, q^{4} t^{4} - 15 \, q^{4} t^{3} - 2 \, q^{4} t^{2} - 11 \, q^{3} t^{3} - q^{2} t^{4} + 32 \, q^{3} t^{2} + 22 \, q^{2} t^{3} - 6 \, q^{3} t - 49 \, q^{2} t^{2} - 6 \, q t^{3} + 14 \, q^{2} t + 23 \, q t^{2} - q^{2} - 6 \, q t - 4 \, t^{2} + t}{{\left(q^{3} t^{2} - 1\right)}^{3} {\left(q t - 1\right)}^{4} q^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
6 edges:	[[1, 5], [2, 3], [2, 4], [3, 4], [3, 5], [4, 5]]

[0037] 'E@Lw'

Zeta functions

ask[-]:

$\frac{{\left(q - t\right)} {\left(t - 1\right)}}{{\left(q^{2} t - 1\right)}^{2} {\left(q t - 1\right)} q}$

ask[+]:

$\frac{2 \, q^{8} t^{7} + q^{8} t^{6} - 6 \, q^{7} t^{7} - 9 \, q^{7} t^{6} + 5 \, q^{6} t^{7} - q^{5} t^{8} + 29 \, q^{6} t^{6} + 6 \, q^{5} t^{7} - 11 \, q^{6} t^{5} - 55 \, q^{5} t^{6} - 3 \, q^{4} t^{7} + 9 \, q^{6} t^{4} + 52 \, q^{5} t^{5} + 36 \, q^{4} t^{6} - 2 \, q^{6} t^{3} - 49 \, q^{5} t^{4} - 63 \, q^{4} t^{5} - 6 \, q^{3} t^{6} + 20 \, q^{5} t^{3} + 90 \, q^{4} t^{4} + 20 \, q^{3} t^{5} - 6 \, q^{5} t^{2} - 63 \, q^{4} t^{3} - 49 \, q^{3} t^{4} - 2 \, q^{2} t^{5} + 36 \, q^{4} t^{2} + 52 \, q^{3} t^{3} + 9 \, q^{2} t^{4} - 3 \, q^{4} t - 55 \, q^{3} t^{2} - 11 \, q^{2} t^{3} + 6 \, q^{3} t + 29 \, q^{2} t^{2} - q^{3} + 5 \, q^{2} t - 9 \, q t^{2} - 6 \, q t + t^{2} + 2 \, t}{{\left(q^{3} t^{2} - 1\right)} {\left(q t^{2} - 1\right)} {\left(q t - 1\right)}^{4} q^{3} {\left(t - 1\right)}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
7 edges:	[[1, 5], [2, 3], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0038] 'E@N?'

Zeta functions
ask[-]:	$-\frac{q^{6} t^{2} - 3 \, q^{4} t^{2} + q^{3} t^{3} - q^{3} t^{2} + q^{3} t - q^{3} + 3 \, q^{2} t - t}{{\left(q^{2} t - 1\right)}^{2} {\left(q t - 1\right)}^{2} q^{3}}$
ask[+]:	$-\frac{q^{7} t^{3} - 3 \, q^{6} t^{3} + 5 \, q^{6} t^{2} + 4 \, q^{5} t^{3} - 21 \, q^{5} t^{2} + q^{4} t^{3} + q^{3} t^{4} + 5 \, q^{5} t + 19 \, q^{4} t^{2} - 12 \, q^{3} t^{3} - 12 \, q^{4} t + 19 \, q^{3} t^{2} + 5 \, q^{2} t^{3} + q^{4} + q^{3} t - 21 \, q^{2} t^{2} + 4 \, q^{2} t + 5 \, q t^{2} - 3 \, q t + t}{{\left(q t - 1\right)}^{5} q^{4}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
5 edges:	[[0, 5], [1, 5], [2, 3], [2, 4], [3, 4]]

[0039] 'E@NW'

Zeta functions

ask[-]:

$-\frac{q^{4} t^{2} - q^{3} t^{2} - 3 \, q^{2} t^{2} + q t^{3} - q^{3} + 3 \, q^{2} t + q t - t}{{\left(q^{2} t - 1\right)} {\left(q t - 1\right)}^{2} q^{3} {\left(t - 1\right)}}$

ask[+]:

$-\frac{q^{6} t^{4} + 2 \, q^{5} t^{5} - 6 \, q^{5} t^{4} - 5 \, q^{4} t^{5} + q^{3} t^{6} + 2 \, q^{5} t^{3} + 10 \, q^{4} t^{4} - 2 \, q^{3} t^{5} - 2 \, q^{5} t^{2} - 10 \, q^{4} t^{3} + 9 \, q^{3} t^{4} + q^{2} t^{5} + 11 \, q^{4} t^{2} - 11 \, q^{2} t^{4} - q^{4} t - 9 \, q^{3} t^{2} + 10 \, q^{2} t^{3} + 2 \, q t^{4} + 2 \, q^{3} t - 10 \, q^{2} t^{2} - 2 \, q t^{3} - q^{3} + 5 \, q^{2} t + 6 \, q t^{2} - 2 \, q t - t^{2}}{{\left(q t + 1\right)} {\left(q t - 1\right)}^{5} q^{3} {\left(t - 1\right)}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
7 edges:	[[0, 5], [1, 5], [2, 3], [2, 4], [3, 4], [3, 5], [4, 5]]

[0040] 'E@Nw'

Zeta functions

ask[-]:

$-\frac{{\left(q - t\right)}^{2}}{{\left(q^{2} t - 1\right)} {\left(q t - 1\right)}^{2} q^{2}}$

ask[+]:

$-\frac{q^{9} t^{8} + 2 \, q^{8} t^{9} + 2 \, q^{9} t^{7} + 2 \, q^{8} t^{8} - 7 \, q^{7} t^{9} + 2 \, q^{9} t^{6} - q^{8} t^{7} - 25 \, q^{7} t^{8} + 9 \, q^{6} t^{9} - 2 \, q^{8} t^{6} - 37 \, q^{7} t^{7} + 58 \, q^{6} t^{8} - 3 \, q^{5} t^{9} - q^{4} t^{10} + 4 \, q^{8} t^{5} - 36 \, q^{7} t^{6} + 121 \, q^{6} t^{7} - 66 \, q^{5} t^{8} + 4 \, q^{4} t^{9} - 42 \, q^{7} t^{5} + 151 \, q^{6} t^{6} - 162 \, q^{5} t^{7} + 27 \, q^{4} t^{8} - q^{3} t^{9} - 17 \, q^{7} t^{4} + 141 \, q^{6} t^{5} - 249 \, q^{5} t^{6} + 109 \, q^{4} t^{7} + q^{3} t^{8} - 7 \, q^{7} t^{3} + 103 \, q^{6} t^{4} - 267 \, q^{5} t^{5} + 234 \, q^{4} t^{6} - 47 \, q^{3} t^{7} - q^{2} t^{8} + q^{7} t^{2} + 47 \, q^{6} t^{3} - 234 \, q^{5} t^{4} + 267 \, q^{4} t^{5} - 103 \, q^{3} t^{6} + 7 \, q^{2} t^{7} - q^{6} t^{2} - 109 \, q^{5} t^{3} + 249 \, q^{4} t^{4} - 141 \, q^{3} t^{5} + 17 \, q^{2} t^{6} + q^{6} t - 27 \, q^{5} t^{2} + 162 \, q^{4} t^{3} - 151 \, q^{3} t^{4} + 42 \, q^{2} t^{5} - 4 \, q^{5} t + 66 \, q^{4} t^{2} - 121 \, q^{3} t^{3} + 36 \, q^{2} t^{4} - 4 \, q t^{5} + q^{5} + 3 \, q^{4} t - 58 \, q^{3} t^{2} + 37 \, q^{2} t^{3} + 2 \, q t^{4} - 9 \, q^{3} t + 25 \, q^{2} t^{2} + q t^{3} - 2 \, t^{4} + 7 \, q^{2} t - 2 \, q t^{2} - 2 \, t^{3} - 2 \, q t - t^{2}}{{\left(q t^{2} - 1\right)} {\left(q t + 1\right)} {\left(q t - 1\right)}^{5} {\left(t^{2} - q\right)} {\left(q - t\right)} q^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
8 edges:	[[0, 5], [1, 5], [2, 3], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0041] 'E@Ow'

Zeta functions

ask[-]:

$-\frac{q^{5} t^{2} - q^{4} t^{2} + q^{3} t^{3} - 3 \, q^{3} t^{2} + 3 \, q^{2} t - q^{2} + q t - t}{{\left(q^{2} t - 1\right)}^{3} {\left(q t - 1\right)} q^{2}}$

ask[+]:

$-\frac{q^{12} t^{7} - 5 \, q^{11} t^{7} + 5 \, q^{11} t^{6} + 13 \, q^{10} t^{7} + q^{9} t^{8} - 26 \, q^{10} t^{6} - 19 \, q^{9} t^{7} + 3 \, q^{10} t^{5} + 44 \, q^{9} t^{6} + 6 \, q^{8} t^{7} - 6 \, q^{9} t^{5} - 16 \, q^{8} t^{6} - 7 \, q^{8} t^{5} - 3 \, q^{7} t^{6} - 8 \, q^{8} t^{4} - q^{7} t^{5} + 57 \, q^{7} t^{4} + 24 \, q^{6} t^{5} - 9 \, q^{7} t^{3} - 108 \, q^{6} t^{4} - 9 \, q^{5} t^{5} + 24 \, q^{6} t^{3} + 57 \, q^{5} t^{4} - q^{5} t^{3} - 8 \, q^{4} t^{4} - 3 \, q^{5} t^{2} - 7 \, q^{4} t^{3} - 16 \, q^{4} t^{2} - 6 \, q^{3} t^{3} + 6 \, q^{4} t + 44 \, q^{3} t^{2} + 3 \, q^{2} t^{3} - 19 \, q^{3} t - 26 \, q^{2} t^{2} + q^{3} + 13 \, q^{2} t + 5 \, q t^{2} - 5 \, q t + t}{{\left(q^{3} t^{2} - 1\right)}^{2} {\left(q^{2} t - 1\right)} {\left(q t - 1\right)}^{4} q^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
5 edges:	[[1, 4], [2, 3], [2, 5], [3, 5], [4, 5]]

[0042] 'E@Pw'

Zeta functions

ask[-]:

$-\frac{q^{3} t - 2 \, q^{2} t + q t^{2} + q^{2} - 2 \, q t + t}{{\left(q^{2} t - 1\right)}^{2} {\left(q t - 1\right)} q^{2}}$

ask[+]:

$-\frac{q^{9} t^{7} + q^{9} t^{6} - 6 \, q^{8} t^{7} - 3 \, q^{8} t^{6} + 14 \, q^{7} t^{7} - q^{8} t^{5} + 3 \, q^{7} t^{6} - 14 \, q^{6} t^{7} + q^{5} t^{8} + 3 \, q^{7} t^{5} - 12 \, q^{6} t^{6} - 2 \, q^{5} t^{7} - 5 \, q^{7} t^{4} + 17 \, q^{6} t^{5} + 46 \, q^{5} t^{6} + q^{4} t^{7} + q^{7} t^{3} + 5 \, q^{6} t^{4} - 83 \, q^{5} t^{5} - 24 \, q^{4} t^{6} + 7 \, q^{6} t^{3} + 45 \, q^{5} t^{4} + 58 \, q^{4} t^{5} + 3 \, q^{3} t^{6} - 3 \, q^{6} t^{2} - 58 \, q^{5} t^{3} - 45 \, q^{4} t^{4} - 7 \, q^{3} t^{5} + 24 \, q^{5} t^{2} + 83 \, q^{4} t^{3} - 5 \, q^{3} t^{4} - q^{2} t^{5} - q^{5} t - 46 \, q^{4} t^{2} - 17 \, q^{3} t^{3} + 5 \, q^{2} t^{4} + 2 \, q^{4} t + 12 \, q^{3} t^{2} - 3 \, q^{2} t^{3} - q^{4} + 14 \, q^{3} t - 3 \, q^{2} t^{2} + q t^{3} - 14 \, q^{2} t + 3 \, q t^{2} + 6 \, q t - t^{2} - t}{{\left(q^{2} t - 1\right)} {\left(q t + 1\right)} {\left(q t - 1\right)}^{4} q^{4} {\left(t - 1\right)}^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
6 edges:	[[1, 4], [1, 5], [2, 3], [2, 5], [3, 5], [4, 5]]

[0043] 'E@Q?'

Zeta functions
ask[-]:	$\frac{q^{6} t^{2} - 3 \, q^{5} t^{2} + 2 \, q^{5} t - q^{3} t^{3} - q^{4} t + 6 \, q^{3} t^{2} - 6 \, q^{3} t + q^{2} t^{2} + q^{3} - 2 \, q t^{2} + 3 \, q t - t}{{\left(q^{3} t - 1\right)} {\left(q^{2} t - 1\right)} {\left(q t - 1\right)} q^{3} {\left(t - 1\right)}}$
ask[+]:	$\frac{q^{6} t^{2} - 3 \, q^{5} t^{2} + 2 \, q^{5} t - q^{3} t^{3} - q^{4} t + 6 \, q^{3} t^{2} - 6 \, q^{3} t + q^{2} t^{2} + q^{3} - 2 \, q t^{2} + 3 \, q t - t}{{\left(q^{3} t - 1\right)} {\left(q^{2} t - 1\right)} {\left(q t - 1\right)} q^{3} {\left(t - 1\right)}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
3 edges:	[[0, 5], [1, 4], [2, 3]]

[0044] 'E@QW'

Zeta functions
ask[-]:	$\frac{q^{5} t^{3} - 5 \, q^{4} t^{3} + 5 \, q^{4} t^{2} + 5 \, q^{3} t^{3} - q^{2} t^{4} - 3 \, q^{4} t - 8 \, q^{3} t^{2} + 6 \, q^{2} t^{3} + 6 \, q^{3} t - 8 \, q^{2} t^{2} - 3 \, q t^{3} - q^{3} + 5 \, q^{2} t + 5 \, q t^{2} - 5 \, q t + t}{{\left(q^{2} t - 1\right)} {\left(q t - 1\right)}^{3} q^{3} {\left(t - 1\right)}}$
ask[+]:	$\frac{q^{5} t^{3} - 5 \, q^{4} t^{3} + 5 \, q^{4} t^{2} + 5 \, q^{3} t^{3} - q^{2} t^{4} - 3 \, q^{4} t - 8 \, q^{3} t^{2} + 6 \, q^{2} t^{3} + 6 \, q^{3} t - 8 \, q^{2} t^{2} - 3 \, q t^{3} - q^{3} + 5 \, q^{2} t + 5 \, q t^{2} - 5 \, q t + t}{{\left(q^{2} t - 1\right)} {\left(q t - 1\right)}^{3} q^{3} {\left(t - 1\right)}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
5 edges:	[[0, 5], [1, 4], [2, 3], [3, 5], [4, 5]]

[0045] 'E@Rw'

Zeta functions

ask[-]:

$\frac{{\left(q^{3} t - 2 \, q^{2} t + q t^{2} + q^{2} - 2 \, q t + t\right)} {\left(q - t\right)}}{{\left(q^{2} t - 1\right)} {\left(q t - 1\right)}^{2} q^{3} {\left(t - 1\right)}}$

ask[+]:

$\frac{q^{8} t^{7} + q^{7} t^{8} + q^{8} t^{6} - q^{7} t^{7} - 6 \, q^{6} t^{8} - 2 \, q^{7} t^{6} - 9 \, q^{6} t^{7} + 13 \, q^{5} t^{8} + 2 \, q^{8} t^{4} - 8 \, q^{7} t^{5} + 23 \, q^{5} t^{7} - 11 \, q^{4} t^{8} + q^{8} t^{3} - 10 \, q^{7} t^{4} + 16 \, q^{6} t^{5} + 18 \, q^{5} t^{6} - 21 \, q^{4} t^{7} - 3 \, q^{3} t^{8} + q^{2} t^{9} - 4 \, q^{7} t^{3} + 9 \, q^{6} t^{4} + 44 \, q^{5} t^{5} - 94 \, q^{4} t^{6} + 39 \, q^{3} t^{7} - 5 \, q^{7} t^{2} + 32 \, q^{6} t^{3} - 26 \, q^{5} t^{4} - 91 \, q^{4} t^{5} + 106 \, q^{3} t^{6} - 29 \, q^{2} t^{7} + q t^{8} - q^{7} t + 29 \, q^{6} t^{2} - 106 \, q^{5} t^{3} + 91 \, q^{4} t^{4} + 26 \, q^{3} t^{5} - 32 \, q^{2} t^{6} + 5 \, q t^{7} - 39 \, q^{5} t^{2} + 94 \, q^{4} t^{3} - 44 \, q^{3} t^{4} - 9 \, q^{2} t^{5} + 4 \, q t^{6} - q^{6} + 3 \, q^{5} t + 21 \, q^{4} t^{2} - 18 \, q^{3} t^{3} - 16 \, q^{2} t^{4} + 10 \, q t^{5} - t^{6} + 11 \, q^{4} t - 23 \, q^{3} t^{2} + 8 \, q t^{4} - 2 \, t^{5} - 13 \, q^{3} t + 9 \, q^{2} t^{2} + 2 \, q t^{3} + 6 \, q^{2} t + q t^{2} - t^{3} - q t - t^{2}}{{\left(q^{2} t - 1\right)} {\left(q t^{2} - 1\right)}^{2} {\left(q t - 1\right)} {\left(q - t\right)}^{3} q^{3} {\left(t - 1\right)}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
7 edges:	[[0, 5], [1, 4], [1, 5], [2, 3], [2, 5], [3, 5], [4, 5]]

[0046] 'E@T_'

Zeta functions

ask[-]:

$\frac{q^{5} t^{2} - 5 \, q^{4} t^{2} + 3 \, q^{4} t + 5 \, q^{3} t^{2} - q^{2} t^{3} - 5 \, q^{3} t + 5 \, q^{2} t^{2} + q^{3} - 5 \, q^{2} t - 3 \, q t^{2} + 5 \, q t - t}{{\left(q^{2} t - 1\right)} {\left(q t - 1\right)}^{3} q^{3}}$

ask[+]:

$\frac{q^{8} t^{4} - 5 \, q^{7} t^{4} + 6 \, q^{7} t^{3} + 10 \, q^{6} t^{4} - 35 \, q^{6} t^{3} - 15 \, q^{5} t^{4} - q^{4} t^{5} + 11 \, q^{6} t^{2} + 95 \, q^{5} t^{3} + 20 \, q^{4} t^{4} - 65 \, q^{5} t^{2} - 130 \, q^{4} t^{3} - 6 \, q^{3} t^{4} + 6 \, q^{5} t + 130 \, q^{4} t^{2} + 65 \, q^{3} t^{3} - 20 \, q^{4} t - 95 \, q^{3} t^{2} - 11 \, q^{2} t^{3} + q^{4} + 15 \, q^{3} t + 35 \, q^{2} t^{2} - 10 \, q^{2} t - 6 \, q t^{2} + 5 \, q t - t}{{\left(q t - 1\right)}^{6} q^{4}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
5 edges:	[[1, 4], [1, 5], [2, 3], [2, 5], [3, 4]]

[0047] 'E@Tw'

Zeta functions

ask[-]:

$-\frac{q^{3} t^{2} - 3 \, q^{2} t^{2} + q t^{3} + q^{2} t - q t^{2} - q^{2} + 3 \, q t - t}{{\left(q^{2} t - 1\right)} {\left(q t - 1\right)}^{3} q^{2}}$

ask[+]:

$-\frac{q^{10} t^{8} - 2 \, q^{9} t^{9} - 2 \, q^{9} t^{8} + 8 \, q^{8} t^{9} - 2 \, q^{9} t^{7} - q^{8} t^{8} - 11 \, q^{7} t^{9} + q^{6} t^{10} + 10 \, q^{8} t^{7} - 2 \, q^{7} t^{8} - 2 \, q^{6} t^{9} - 3 \, q^{8} t^{6} - 5 \, q^{7} t^{7} + 41 \, q^{6} t^{8} + q^{5} t^{9} - 2 \, q^{8} t^{5} - 10 \, q^{7} t^{6} - 78 \, q^{6} t^{7} - 28 \, q^{5} t^{8} + q^{8} t^{4} + 31 \, q^{7} t^{5} + 131 \, q^{6} t^{6} + 86 \, q^{5} t^{7} + 4 \, q^{4} t^{8} - 12 \, q^{7} t^{4} - 172 \, q^{6} t^{5} - 202 \, q^{5} t^{6} - 20 \, q^{4} t^{7} + q^{7} t^{3} + 81 \, q^{6} t^{4} + 314 \, q^{5} t^{5} + 81 \, q^{4} t^{6} + q^{3} t^{7} - 20 \, q^{6} t^{3} - 202 \, q^{5} t^{4} - 172 \, q^{4} t^{5} - 12 \, q^{3} t^{6} + 4 \, q^{6} t^{2} + 86 \, q^{5} t^{3} + 131 \, q^{4} t^{4} + 31 \, q^{3} t^{5} + q^{2} t^{6} - 28 \, q^{5} t^{2} - 78 \, q^{4} t^{3} - 10 \, q^{3} t^{4} - 2 \, q^{2} t^{5} + q^{5} t + 41 \, q^{4} t^{2} - 5 \, q^{3} t^{3} - 3 \, q^{2} t^{4} - 2 \, q^{4} t - 2 \, q^{3} t^{2} + 10 \, q^{2} t^{3} + q^{4} - 11 \, q^{3} t - q^{2} t^{2} - 2 \, q t^{3} + 8 \, q^{2} t - 2 \, q t^{2} - 2 \, q t + t^{2}}{{\left(q t + 1\right)}^{2} {\left(q t - 1\right)}^{6} q^{4} {\left(t - 1\right)}^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
7 edges:	[[1, 4], [1, 5], [2, 3], [2, 5], [3, 4], [3, 5], [4, 5]]

[0048] 'E@UW'

Zeta functions

ask[-]:

$\frac{q^{6} t^{4} - 5 \, q^{5} t^{4} + 6 \, q^{5} t^{3} + 6 \, q^{4} t^{4} - q^{3} t^{5} - 4 \, q^{5} t^{2} - 14 \, q^{4} t^{3} + 5 \, q^{3} t^{4} + 15 \, q^{4} t^{2} - 5 \, q^{3} t^{3} - 4 \, q^{2} t^{4} - 4 \, q^{4} t - 5 \, q^{3} t^{2} + 15 \, q^{2} t^{3} + 5 \, q^{3} t - 14 \, q^{2} t^{2} - 4 \, q t^{3} - q^{3} + 6 \, q^{2} t + 6 \, q t^{2} - 5 \, q t + t}{{\left(q^{3} t^{2} - 1\right)} {\left(q t - 1\right)}^{3} q^{3} {\left(t - 1\right)}}$

ask[+]:

$\frac{2 \, q^{6} t^{4} + q^{6} t^{3} - 9 \, q^{5} t^{4} + 3 \, q^{5} t^{3} + 12 \, q^{4} t^{4} - q^{3} t^{5} - 3 \, q^{5} t^{2} - 12 \, q^{4} t^{3} + q^{3} t^{4} + 12 \, q^{4} t^{2} - 3 \, q^{3} t^{3} - 3 \, q^{2} t^{4} - 3 \, q^{4} t - 3 \, q^{3} t^{2} + 12 \, q^{2} t^{3} + q^{3} t - 12 \, q^{2} t^{2} - 3 \, q t^{3} - q^{3} + 12 \, q^{2} t + 3 \, q t^{2} - 9 \, q t + t^{2} + 2 \, t}{{\left(q^{3} t^{2} - 1\right)} {\left(q t - 1\right)}^{3} q^{3} {\left(t - 1\right)}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
6 edges:	[[0, 5], [1, 4], [2, 3], [3, 4], [3, 5], [4, 5]]

[0049] 'E@Vw'

Zeta functions

ask[-]:

$\frac{{\left(q^{3} t^{2} - 3 \, q^{2} t^{2} + q t^{3} + q^{2} t - q t^{2} - q^{2} + 3 \, q t - t\right)} {\left(q - t\right)}}{{\left(q t - 1\right)}^{4} q^{3} {\left(t - 1\right)}}$

ask[+]:

$\frac{q^{9} t^{10} + q^{9} t^{9} - 2 \, q^{8} t^{10} - 2 \, q^{7} t^{11} - 4 \, q^{8} t^{9} - 4 \, q^{7} t^{10} + 7 \, q^{6} t^{11} + 2 \, q^{9} t^{7} - 12 \, q^{8} t^{8} + 11 \, q^{7} t^{9} + 15 \, q^{6} t^{10} - 7 \, q^{5} t^{11} + 2 \, q^{9} t^{6} - 17 \, q^{8} t^{7} + 43 \, q^{7} t^{8} - 10 \, q^{6} t^{9} - 14 \, q^{5} t^{10} - 5 \, q^{4} t^{11} + q^{3} t^{12} + q^{9} t^{5} - 16 \, q^{8} t^{6} + 57 \, q^{7} t^{7} - 24 \, q^{6} t^{8} - 69 \, q^{5} t^{9} + 38 \, q^{4} t^{10} + q^{3} t^{11} - 16 \, q^{8} t^{5} + 109 \, q^{7} t^{6} - 197 \, q^{6} t^{7} + 36 \, q^{5} t^{8} + 85 \, q^{4} t^{9} - 24 \, q^{3} t^{10} + q^{8} t^{4} + 69 \, q^{7} t^{5} - 312 \, q^{6} t^{6} + 370 \, q^{5} t^{7} - 89 \, q^{4} t^{8} - 26 \, q^{3} t^{9} + 2 \, q^{2} t^{10} + 3 \, q^{8} t^{3} - 16 \, q^{7} t^{4} - 111 \, q^{6} t^{5} + 359 \, q^{5} t^{6} - 236 \, q^{4} t^{7} + 4 \, q^{3} t^{8} + 13 \, q^{2} t^{9} - 13 \, q^{7} t^{3} - 4 \, q^{6} t^{4} + 236 \, q^{5} t^{5} - 359 \, q^{4} t^{6} + 111 \, q^{3} t^{7} + 16 \, q^{2} t^{8} - 3 \, q t^{9} - 2 \, q^{7} t^{2} + 26 \, q^{6} t^{3} + 89 \, q^{5} t^{4} - 370 \, q^{4} t^{5} + 312 \, q^{3} t^{6} - 69 \, q^{2} t^{7} - q t^{8} + 24 \, q^{6} t^{2} - 85 \, q^{5} t^{3} - 36 \, q^{4} t^{4} + 197 \, q^{3} t^{5} - 109 \, q^{2} t^{6} + 16 \, q t^{7} - q^{6} t - 38 \, q^{5} t^{2} + 69 \, q^{4} t^{3} + 24 \, q^{3} t^{4} - 57 \, q^{2} t^{5} + 16 \, q t^{6} - t^{7} - q^{6} + 5 \, q^{5} t + 14 \, q^{4} t^{2} + 10 \, q^{3} t^{3} - 43 \, q^{2} t^{4} + 17 \, q t^{5} - 2 \, t^{6} + 7 \, q^{4} t - 15 \, q^{3} t^{2} - 11 \, q^{2} t^{3} + 12 \, q t^{4} - 2 \, t^{5} - 7 \, q^{3} t + 4 \, q^{2} t^{2} + 4 \, q t^{3} + 2 \, q^{2} t + 2 \, q t^{2} - t^{3} - t^{2}}{{\left(q t^{2} - 1\right)}^{3} {\left(q t - 1\right)}^{3} {\left(q - t\right)}^{3} q^{3} {\left(t - 1\right)}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
8 edges:	[[0, 5], [1, 4], [1, 5], [2, 3], [2, 5], [3, 4], [3, 5], [4, 5]]

[0050] 'E@YO'

Zeta functions

ask[-]:

$\frac{q^{5} t^{4} - q^{5} t^{3} - 6 \, q^{4} t^{4} + q^{5} t^{2} + 11 \, q^{4} t^{3} + 7 \, q^{3} t^{4} - q^{2} t^{5} - 13 \, q^{4} t^{2} - 12 \, q^{3} t^{3} + 6 \, q^{2} t^{4} + 3 \, q^{4} t + 20 \, q^{3} t^{2} - 20 \, q^{2} t^{3} - 3 \, q t^{4} - 6 \, q^{3} t + 12 \, q^{2} t^{2} + 13 \, q t^{3} + q^{3} - 7 \, q^{2} t - 11 \, q t^{2} - t^{3} + 6 \, q t + t^{2} - t}{{\left(q t - 1\right)}^{5} q^{3} {\left(t - 1\right)}}$

ask[+]:

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
5 edges:	[[0, 5], [1, 4], [2, 3], [2, 4], [3, 5]]

[0051] 'E@YW'

Zeta functions
ask[-]:	$\frac{q^{5} t^{3} - 3 \, q^{4} t^{4} + 3 \, q^{4} t^{3} + 6 \, q^{3} t^{4} - q^{2} t^{5} - 6 \, q^{4} t^{2} - 7 \, q^{3} t^{3} + 3 \, q^{2} t^{4} + q^{4} t + 13 \, q^{3} t^{2} - 13 \, q^{2} t^{3} - q t^{4} - 3 \, q^{3} t + 7 \, q^{2} t^{2} + 6 \, q t^{3} + q^{3} - 6 \, q^{2} t - 3 \, q t^{2} + 3 \, q t - t^{2}}{{\left(q t - 1\right)}^{5} q^{3} {\left(t - 1\right)}}$
ask[+]:	$\frac{q^{5} t^{3} - 3 \, q^{4} t^{4} + 3 \, q^{4} t^{3} + 6 \, q^{3} t^{4} - q^{2} t^{5} - 6 \, q^{4} t^{2} - 7 \, q^{3} t^{3} + 3 \, q^{2} t^{4} + q^{4} t + 13 \, q^{3} t^{2} - 13 \, q^{2} t^{3} - q t^{4} - 3 \, q^{3} t + 7 \, q^{2} t^{2} + 6 \, q t^{3} + q^{3} - 6 \, q^{2} t - 3 \, q t^{2} + 3 \, q t - t^{2}}{{\left(q t - 1\right)}^{5} q^{3} {\left(t - 1\right)}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
6 edges:	[[0, 5], [1, 4], [2, 3], [2, 4], [3, 5], [4, 5]]

[0052] 'E@\o'

Zeta functions

ask[-]:

$-\frac{q^{4} t^{2} - q^{3} t^{2} - 3 \, q^{2} t^{2} + q t^{3} - q^{3} + 3 \, q^{2} t + q t - t}{{\left(q^{2} t - 1\right)} {\left(q t - 1\right)}^{2} q^{3} {\left(t - 1\right)}}$

ask[+]:

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
7 edges:	[[1, 4], [1, 5], [2, 3], [2, 4], [2, 5], [3, 4], [3, 5]]

[0053] 'E@\w'

Zeta functions

ask[-]:

$-\frac{{\left(q - t\right)}^{2}}{{\left(q^{2} t - 1\right)} {\left(q t - 1\right)}^{2} q^{2}}$

ask[+]:

$-\frac{q^{9} t^{10} - 4 \, q^{9} t^{9} - q^{8} t^{10} + 2 \, q^{10} t^{7} - 2 \, q^{9} t^{8} + 15 \, q^{8} t^{9} - 5 \, q^{7} t^{10} - 6 \, q^{9} t^{7} + 6 \, q^{8} t^{8} - 22 \, q^{7} t^{9} + 13 \, q^{6} t^{10} - q^{5} t^{11} - q^{9} t^{6} + 8 \, q^{8} t^{7} - 5 \, q^{7} t^{8} + 3 \, q^{6} t^{9} - 3 \, q^{5} t^{10} + 5 \, q^{8} t^{6} - 15 \, q^{7} t^{7} + 32 \, q^{6} t^{8} - 8 \, q^{5} t^{9} - 7 \, q^{8} t^{5} + 2 \, q^{7} t^{6} - 2 \, q^{6} t^{7} - 33 \, q^{5} t^{8} + 10 \, q^{4} t^{9} + 34 \, q^{7} t^{5} - 47 \, q^{6} t^{6} + 50 \, q^{5} t^{7} - 6 \, q^{4} t^{8} - q^{3} t^{9} - 7 \, q^{7} t^{4} - 23 \, q^{6} t^{5} + 23 \, q^{5} t^{6} - 8 \, q^{4} t^{7} + 3 \, q^{3} t^{8} + 3 \, q^{7} t^{3} - 8 \, q^{6} t^{4} + 23 \, q^{5} t^{5} - 23 \, q^{4} t^{6} - 7 \, q^{3} t^{7} - q^{7} t^{2} - 6 \, q^{6} t^{3} + 50 \, q^{5} t^{4} - 47 \, q^{4} t^{5} + 34 \, q^{3} t^{6} + 10 \, q^{6} t^{2} - 33 \, q^{5} t^{3} - 2 \, q^{4} t^{4} + 2 \, q^{3} t^{5} - 7 \, q^{2} t^{6} - 8 \, q^{5} t^{2} + 32 \, q^{4} t^{3} - 15 \, q^{3} t^{4} + 5 \, q^{2} t^{5} - 3 \, q^{5} t + 3 \, q^{4} t^{2} - 5 \, q^{3} t^{3} + 8 \, q^{2} t^{4} - q t^{5} - q^{5} + 13 \, q^{4} t - 22 \, q^{3} t^{2} + 6 \, q^{2} t^{3} - 6 \, q t^{4} - 5 \, q^{3} t + 15 \, q^{2} t^{2} - 2 \, q t^{3} + 2 \, t^{4} - q^{2} t - 4 \, q t^{2} + q t}{{\left(q t + 1\right)}^{2} {\left(q t - 1\right)}^{5} {\left(q - t\right)} q^{4} {\left(t + 1\right)} {\left(t - 1\right)}^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
8 edges:	[[1, 4], [1, 5], [2, 3], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0054] 'E@]o'

Zeta functions

ask[-]:

$-\frac{q^{4} t^{3} - 2 \, q^{4} t^{2} + 3 \, q^{3} t^{2} - 5 \, q^{2} t^{3} + q t^{4} + 4 \, q^{2} t^{2} + q^{3} - 5 \, q^{2} t + 3 \, q t^{2} - 2 \, t^{2} + t}{{\left(q t - 1\right)}^{4} q^{3} {\left(t - 1\right)}}$

ask[+]:

$-\frac{q^{7} t^{8} + 9 \, q^{7} t^{7} - 6 \, q^{6} t^{8} + 9 \, q^{7} t^{6} - 48 \, q^{6} t^{7} + 18 \, q^{5} t^{8} + q^{7} t^{5} - 24 \, q^{6} t^{6} + 87 \, q^{5} t^{7} - 27 \, q^{4} t^{8} + q^{3} t^{9} - 5 \, q^{6} t^{5} - 3 \, q^{5} t^{6} - 50 \, q^{4} t^{7} + 11 \, q^{3} t^{8} - 14 \, q^{6} t^{4} + 44 \, q^{5} t^{5} + 31 \, q^{4} t^{6} - 3 \, q^{6} t^{3} + 35 \, q^{5} t^{4} - 96 \, q^{4} t^{5} + q^{3} t^{6} + 2 \, q^{2} t^{7} - 3 \, q^{5} t^{3} + 29 \, q^{4} t^{4} + 29 \, q^{3} t^{5} - 3 \, q^{2} t^{6} + 2 \, q^{5} t^{2} + q^{4} t^{3} - 96 \, q^{3} t^{4} + 35 \, q^{2} t^{5} - 3 \, q t^{6} + 31 \, q^{3} t^{3} + 44 \, q^{2} t^{4} - 14 \, q t^{5} + 11 \, q^{4} t - 50 \, q^{3} t^{2} - 3 \, q^{2} t^{3} - 5 \, q t^{4} + q^{4} - 27 \, q^{3} t + 87 \, q^{2} t^{2} - 24 \, q t^{3} + t^{4} + 18 \, q^{2} t - 48 \, q t^{2} + 9 \, t^{3} - 6 \, q t + 9 \, t^{2} + t}{{\left(q t^{2} - 1\right)}^{2} {\left(q t + 1\right)} {\left(q t - 1\right)}^{2} q^{4} {\left(t - 1\right)}^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
7 edges:	[[0, 5], [1, 4], [2, 3], [2, 4], [2, 5], [3, 4], [3, 5]]

[0055] 'E@]w'

Zeta functions

ask[-]:

$\frac{{\left(q^{3} t^{2} - 3 \, q^{2} t^{2} + q t^{3} + q^{2} t - q t^{2} - q^{2} + 3 \, q t - t\right)} {\left(q - t\right)}}{{\left(q t - 1\right)}^{4} q^{3} {\left(t - 1\right)}}$

ask[+]:

$-\frac{q^{6} t^{8} + 4 \, q^{7} t^{6} - 8 \, q^{6} t^{7} - q^{5} t^{8} + 2 \, q^{7} t^{5} - 22 \, q^{6} t^{6} + 37 \, q^{5} t^{7} - 7 \, q^{4} t^{8} + 5 \, q^{6} t^{5} + 25 \, q^{5} t^{6} - 59 \, q^{4} t^{7} + 19 \, q^{3} t^{8} - q^{2} t^{9} - 12 \, q^{6} t^{4} - 28 \, q^{5} t^{5} + 47 \, q^{4} t^{6} + 9 \, q^{3} t^{7} - 7 \, q^{2} t^{8} - 9 \, q^{6} t^{3} + 91 \, q^{5} t^{4} - 51 \, q^{4} t^{5} - 53 \, q^{3} t^{6} + 16 \, q^{2} t^{7} + 3 \, q^{6} t^{2} + 10 \, q^{5} t^{3} - 165 \, q^{4} t^{4} + 165 \, q^{3} t^{5} - 10 \, q^{2} t^{6} - 3 \, q t^{7} - 16 \, q^{5} t^{2} + 53 \, q^{4} t^{3} + 51 \, q^{3} t^{4} - 91 \, q^{2} t^{5} + 9 \, q t^{6} + 7 \, q^{5} t - 9 \, q^{4} t^{2} - 47 \, q^{3} t^{3} + 28 \, q^{2} t^{4} + 12 \, q t^{5} + q^{5} - 19 \, q^{4} t + 59 \, q^{3} t^{2} - 25 \, q^{2} t^{3} - 5 \, q t^{4} + 7 \, q^{3} t - 37 \, q^{2} t^{2} + 22 \, q t^{3} - 2 \, t^{4} + q^{2} t + 8 \, q t^{2} - 4 \, t^{3} - q t}{{\left(q t^{2} - 1\right)} {\left(q t + 1\right)} {\left(q t - 1\right)}^{2} {\left(q - t\right)} q^{4} {\left(t - 1\right)}^{4}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
8 edges:	[[0, 5], [1, 4], [2, 3], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0056] 'E@^W'

Zeta functions

ask[-]:

$-\frac{q^{3} t^{2} - q^{3} t - q^{2} t^{2} - q^{3} + 4 \, q^{2} t - 4 \, q t^{2} + t^{3} + q t + t^{2} - t}{{\left(q t - 1\right)}^{3} q^{3} {\left(t - 1\right)}}$

ask[+]:

$\frac{q^{6} t^{7} - 3 \, q^{5} t^{7} - 2 \, q^{6} t^{5} + 8 \, q^{5} t^{6} - q^{4} t^{7} + 5 \, q^{5} t^{5} - 28 \, q^{4} t^{6} + 12 \, q^{3} t^{7} - q^{2} t^{8} - 12 \, q^{5} t^{4} + 21 \, q^{4} t^{5} + 21 \, q^{3} t^{6} - 7 \, q^{2} t^{7} + 3 \, q^{5} t^{3} + 33 \, q^{4} t^{4} - 61 \, q^{3} t^{5} + 4 \, q^{2} t^{6} + 3 \, q^{5} t^{2} - 34 \, q^{4} t^{3} + 34 \, q^{2} t^{5} - 3 \, q t^{6} - 4 \, q^{4} t^{2} + 61 \, q^{3} t^{3} - 33 \, q^{2} t^{4} - 3 \, q t^{5} + 7 \, q^{4} t - 21 \, q^{3} t^{2} - 21 \, q^{2} t^{3} + 12 \, q t^{4} + q^{4} - 12 \, q^{3} t + 28 \, q^{2} t^{2} - 5 \, q t^{3} + q^{2} t - 8 \, q t^{2} + 2 \, t^{3} + 3 \, q t - t}{{\left(q t^{2} - 1\right)}^{3} {\left(q t - 1\right)} q^{4} {\left(t - 1\right)}^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
8 edges:	[[0, 5], [1, 4], [1, 5], [2, 3], [2, 4], [3, 4], [3, 5], [4, 5]]

[0057] 'E@^o'

Zeta functions

ask[-]:

$\frac{q^{4} t^{3} - q^{4} t^{2} - q^{3} t^{3} - q^{2} t^{3} + q^{4} - 3 \, q^{3} t + 8 \, q^{2} t^{2} - 3 \, q t^{3} + t^{4} - q^{2} t - q t - t^{2} + t}{{\left(q t - 1\right)}^{3} {\left(q - t\right)} q^{3} {\left(t - 1\right)}}$

ask[+]:

$\frac{q^{7} t^{12} + q^{9} t^{9} - 5 \, q^{8} t^{10} + 2 \, q^{7} t^{11} - 3 \, q^{6} t^{12} + 4 \, q^{9} t^{8} - 14 \, q^{8} t^{9} + 34 \, q^{7} t^{10} - 22 \, q^{6} t^{11} + 7 \, q^{5} t^{12} + 2 \, q^{9} t^{7} - 17 \, q^{8} t^{8} + 40 \, q^{7} t^{9} - 73 \, q^{6} t^{10} + 54 \, q^{5} t^{11} - 15 \, q^{4} t^{12} + q^{3} t^{13} - 8 \, q^{8} t^{7} + 21 \, q^{7} t^{8} - 7 \, q^{6} t^{9} + 22 \, q^{5} t^{10} - 23 \, q^{4} t^{11} + 5 \, q^{3} t^{12} - 13 \, q^{8} t^{6} + 59 \, q^{7} t^{7} - 88 \, q^{6} t^{8} + q^{5} t^{9} + 28 \, q^{4} t^{10} - 5 \, q^{3} t^{11} - 6 \, q^{8} t^{5} + 68 \, q^{7} t^{6} - 215 \, q^{6} t^{7} + 293 \, q^{5} t^{8} - 140 \, q^{4} t^{9} + 13 \, q^{3} t^{10} + 6 \, q^{7} t^{5} - 46 \, q^{6} t^{6} + 170 \, q^{5} t^{7} - 222 \, q^{4} t^{8} + 102 \, q^{3} t^{9} - 9 \, q^{2} t^{10} + 12 \, q^{7} t^{4} - 18 \, q^{6} t^{5} - 37 \, q^{5} t^{6} + 37 \, q^{4} t^{7} + 18 \, q^{3} t^{8} - 12 \, q^{2} t^{9} + 9 \, q^{7} t^{3} - 102 \, q^{6} t^{4} + 222 \, q^{5} t^{5} - 170 \, q^{4} t^{6} + 46 \, q^{3} t^{7} - 6 \, q^{2} t^{8} - 13 \, q^{6} t^{3} + 140 \, q^{5} t^{4} - 293 \, q^{4} t^{5} + 215 \, q^{3} t^{6} - 68 \, q^{2} t^{7} + 6 \, q t^{8} + 5 \, q^{6} t^{2} - 28 \, q^{5} t^{3} - q^{4} t^{4} + 88 \, q^{3} t^{5} - 59 \, q^{2} t^{6} + 13 \, q t^{7} - 5 \, q^{6} t + 23 \, q^{5} t^{2} - 22 \, q^{4} t^{3} + 7 \, q^{3} t^{4} - 21 \, q^{2} t^{5} + 8 \, q t^{6} - q^{6} + 15 \, q^{5} t - 54 \, q^{4} t^{2} + 73 \, q^{3} t^{3} - 40 \, q^{2} t^{4} + 17 \, q t^{5} - 2 \, t^{6} - 7 \, q^{4} t + 22 \, q^{3} t^{2} - 34 \, q^{2} t^{3} + 14 \, q t^{4} - 4 \, t^{5} + 3 \, q^{3} t - 2 \, q^{2} t^{2} + 5 \, q t^{3} - t^{4} - q^{2} t}{{\left(q t^{2} - 1\right)}^{3} {\left(q t - 1\right)} {\left(q - t\right)} q^{5} {\left(t + 1\right)} {\left(t - 1\right)}^{5}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
8 edges:	[[0, 5], [1, 4], [1, 5], [2, 3], [2, 4], [2, 5], [3, 4], [3, 5]]

[0058] 'E@^w'

Zeta functions

ask[-]:

$\frac{{\left(q - t\right)}^{3}}{{\left(q t - 1\right)}^{3} q^{3} {\left(t - 1\right)}}$

ask[+]:

$\frac{q^{11} t^{12} - q^{12} t^{10} - q^{11} t^{11} - 2 \, q^{10} t^{12} - q^{9} t^{13} - 3 \, q^{8} t^{14} + q^{7} t^{15} - q^{13} t^{8} + q^{12} t^{9} + 6 \, q^{11} t^{10} - q^{10} t^{11} + 7 \, q^{8} t^{13} + 9 \, q^{7} t^{14} - 2 \, q^{6} t^{15} + q^{13} t^{7} + q^{12} t^{8} + 7 \, q^{11} t^{9} - 26 \, q^{10} t^{10} + 6 \, q^{9} t^{11} + 21 \, q^{8} t^{12} - 22 \, q^{7} t^{13} - 11 \, q^{6} t^{14} + 2 \, q^{13} t^{6} - 11 \, q^{12} t^{7} + 12 \, q^{11} t^{8} - 24 \, q^{10} t^{9} + 43 \, q^{9} t^{10} + 8 \, q^{8} t^{11} - 63 \, q^{7} t^{12} + 28 \, q^{6} t^{13} + 12 \, q^{5} t^{14} + q^{4} t^{15} - 3 \, q^{12} t^{6} + 16 \, q^{11} t^{7} - 3 \, q^{10} t^{8} - 31 \, q^{9} t^{9} + 17 \, q^{8} t^{10} - 32 \, q^{7} t^{11} + 31 \, q^{6} t^{12} + 41 \, q^{5} t^{13} - 41 \, q^{4} t^{14} + 10 \, q^{3} t^{15} - q^{2} t^{16} + 6 \, q^{12} t^{5} - 32 \, q^{11} t^{6} + 35 \, q^{10} t^{7} - 34 \, q^{9} t^{8} + 48 \, q^{8} t^{9} + 21 \, q^{7} t^{10} - 44 \, q^{6} t^{11} + 28 \, q^{5} t^{12} - 39 \, q^{4} t^{13} + 16 \, q^{3} t^{14} - 4 \, q^{2} t^{15} - 10 \, q^{12} t^{4} + 13 \, q^{11} t^{5} + 18 \, q^{10} t^{6} + 42 \, q^{9} t^{7} - 94 \, q^{8} t^{8} + 28 \, q^{7} t^{9} + 37 \, q^{6} t^{10} - 50 \, q^{5} t^{11} + 51 \, q^{4} t^{12} - 34 \, q^{3} t^{13} + 10 \, q^{2} t^{14} - 3 \, q^{12} t^{3} + 58 \, q^{11} t^{4} - 106 \, q^{10} t^{5} + 50 \, q^{9} t^{6} - 35 \, q^{8} t^{7} - 38 \, q^{7} t^{8} + 129 \, q^{6} t^{9} - 128 \, q^{5} t^{10} - 7 \, q^{4} t^{11} + 31 \, q^{3} t^{12} + 7 \, q^{2} t^{13} - 2 \, q t^{14} + 2 \, q^{12} t^{2} - 7 \, q^{11} t^{3} - 31 \, q^{10} t^{4} + 7 \, q^{9} t^{5} + 128 \, q^{8} t^{6} - 129 \, q^{7} t^{7} + 38 \, q^{6} t^{8} + 35 \, q^{5} t^{9} - 50 \, q^{4} t^{10} + 106 \, q^{3} t^{11} - 58 \, q^{2} t^{12} + 3 \, q t^{13} - 10 \, q^{11} t^{2} + 34 \, q^{10} t^{3} - 51 \, q^{9} t^{4} + 50 \, q^{8} t^{5} - 37 \, q^{7} t^{6} - 28 \, q^{6} t^{7} + 94 \, q^{5} t^{8} - 42 \, q^{4} t^{9} - 18 \, q^{3} t^{10} - 13 \, q^{2} t^{11} + 10 \, q t^{12} + 4 \, q^{11} t - 16 \, q^{10} t^{2} + 39 \, q^{9} t^{3} - 28 \, q^{8} t^{4} + 44 \, q^{7} t^{5} - 21 \, q^{6} t^{6} - 48 \, q^{5} t^{7} + 34 \, q^{4} t^{8} - 35 \, q^{3} t^{9} + 32 \, q^{2} t^{10} - 6 \, q t^{11} + q^{11} - 10 \, q^{10} t + 41 \, q^{9} t^{2} - 41 \, q^{8} t^{3} - 31 \, q^{7} t^{4} + 32 \, q^{6} t^{5} - 17 \, q^{5} t^{6} + 31 \, q^{4} t^{7} + 3 \, q^{3} t^{8} - 16 \, q^{2} t^{9} + 3 \, q t^{10} - q^{9} t - 12 \, q^{8} t^{2} - 28 \, q^{7} t^{3} + 63 \, q^{6} t^{4} - 8 \, q^{5} t^{5} - 43 \, q^{4} t^{6} + 24 \, q^{3} t^{7} - 12 \, q^{2} t^{8} + 11 \, q t^{9} - 2 \, t^{10} + 11 \, q^{7} t^{2} + 22 \, q^{6} t^{3} - 21 \, q^{5} t^{4} - 6 \, q^{4} t^{5} + 26 \, q^{3} t^{6} - 7 \, q^{2} t^{7} - q t^{8} - t^{9} + 2 \, q^{7} t - 9 \, q^{6} t^{2} - 7 \, q^{5} t^{3} + q^{3} t^{5} - 6 \, q^{2} t^{6} - q t^{7} + t^{8} - q^{6} t + 3 \, q^{5} t^{2} + q^{4} t^{3} + 2 \, q^{3} t^{4} + q^{2} t^{5} + q t^{6} - q^{2} t^{4}}{{\left(q t^{2} - 1\right)}^{3} {\left(q^{2} - t\right)} {\left(q t - 1\right)} {\left(t^{2} - q\right)} {\left(q + t\right)} {\left(q - t\right)}^{3} q^{4} {\left(t - 1\right)}^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
9 edges:	[[0, 5], [1, 4], [1, 5], [2, 3], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0059] 'E@`w'

Zeta functions

ask[-]:

$\frac{q^{5} t^{2} - 2 \, q^{4} t^{3} + 4 \, q^{3} t^{3} - q^{2} t^{4} - q^{4} t - 4 \, q^{3} t^{2} + 3 \, q^{2} t^{3} + 3 \, q^{3} t - 4 \, q^{2} t^{2} - q t^{3} - q^{3} + 4 \, q^{2} t - 2 \, q t + t^{2}}{{\left(q^{2} t - 1\right)} {\left(q t - 1\right)}^{3} q^{3} {\left(t - 1\right)}}$

ask[+]:

$-\frac{q^{10} t^{10} + 4 \, q^{10} t^{9} - 6 \, q^{9} t^{10} + q^{10} t^{8} - 19 \, q^{9} t^{9} + 16 \, q^{8} t^{10} - q^{9} t^{8} + 24 \, q^{8} t^{9} - 20 \, q^{7} t^{10} + q^{6} t^{11} - 10 \, q^{9} t^{7} + 14 \, q^{8} t^{8} + 3 \, q^{6} t^{10} - q^{9} t^{6} + 29 \, q^{8} t^{7} - 58 \, q^{7} t^{8} + 8 \, q^{6} t^{9} + q^{5} t^{10} + q^{9} t^{5} - 6 \, q^{8} t^{6} + 15 \, q^{7} t^{7} + 35 \, q^{6} t^{8} - 10 \, q^{5} t^{9} + q^{8} t^{5} - 3 \, q^{7} t^{6} - 62 \, q^{6} t^{7} + 21 \, q^{5} t^{8} + 15 \, q^{7} t^{5} + 23 \, q^{6} t^{6} - 10 \, q^{5} t^{7} - 5 \, q^{4} t^{8} + 5 \, q^{7} t^{4} - 98 \, q^{6} t^{5} + 82 \, q^{5} t^{6} + 11 \, q^{4} t^{7} - 2 \, q^{3} t^{8} - 2 \, q^{7} t^{3} + 11 \, q^{6} t^{4} + 82 \, q^{5} t^{5} - 98 \, q^{4} t^{6} + 5 \, q^{3} t^{7} - 5 \, q^{6} t^{3} - 10 \, q^{5} t^{4} + 23 \, q^{4} t^{5} + 15 \, q^{3} t^{6} + 21 \, q^{5} t^{3} - 62 \, q^{4} t^{4} - 3 \, q^{3} t^{5} + q^{2} t^{6} - 10 \, q^{5} t^{2} + 35 \, q^{4} t^{3} + 15 \, q^{3} t^{4} - 6 \, q^{2} t^{5} + q t^{6} + q^{5} t + 8 \, q^{4} t^{2} - 58 \, q^{3} t^{3} + 29 \, q^{2} t^{4} - q t^{5} + 3 \, q^{4} t + 14 \, q^{2} t^{3} - 10 \, q t^{4} + q^{4} - 20 \, q^{3} t + 24 \, q^{2} t^{2} - q t^{3} + 16 \, q^{2} t - 19 \, q t^{2} + t^{3} - 6 \, q t + 4 \, t^{2} + t}{{\left(q^{2} t - 1\right)} {\left(q t^{2} - 1\right)} {\left(q t + 1\right)}^{2} {\left(q t - 1\right)}^{3} q^{4} {\left(t - 1\right)}^{4}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
6 edges:	[[0, 4], [1, 5], [2, 3], [2, 5], [3, 5], [4, 5]]

[0060] 'E@ow'

Zeta functions

ask[-]:

$-\frac{q^{4} t + q^{3} - 4 \, q^{2} t + q t^{2} + t}{{\left(q^{2} t - 1\right)} {\left(q t - 1\right)}^{2} q^{3}}$

ask[+]:

$-\frac{q^{9} t^{9} + q^{9} t^{8} - 4 \, q^{8} t^{9} - 5 \, q^{8} t^{8} + 9 \, q^{7} t^{9} - 5 \, q^{8} t^{7} - q^{7} t^{8} - 10 \, q^{6} t^{9} + q^{5} t^{10} + 2 \, q^{8} t^{6} + 38 \, q^{7} t^{7} + 10 \, q^{6} t^{8} - 4 \, q^{5} t^{9} - 2 \, q^{8} t^{5} - 27 \, q^{7} t^{6} - 70 \, q^{6} t^{7} + 27 \, q^{5} t^{8} + 2 \, q^{4} t^{9} + 24 \, q^{7} t^{5} + 82 \, q^{6} t^{6} - 11 \, q^{5} t^{7} - 22 \, q^{4} t^{8} - 4 \, q^{7} t^{4} - 95 \, q^{6} t^{5} - 30 \, q^{5} t^{6} + 56 \, q^{4} t^{7} + 3 \, q^{3} t^{8} + q^{7} t^{3} + 41 \, q^{6} t^{4} + 87 \, q^{5} t^{5} - 78 \, q^{4} t^{6} - 17 \, q^{3} t^{7} - 17 \, q^{6} t^{3} - 78 \, q^{5} t^{4} + 87 \, q^{4} t^{5} + 41 \, q^{3} t^{6} + q^{2} t^{7} + 3 \, q^{6} t^{2} + 56 \, q^{5} t^{3} - 30 \, q^{4} t^{4} - 95 \, q^{3} t^{5} - 4 \, q^{2} t^{6} - 22 \, q^{5} t^{2} - 11 \, q^{4} t^{3} + 82 \, q^{3} t^{4} + 24 \, q^{2} t^{5} + 2 \, q^{5} t + 27 \, q^{4} t^{2} - 70 \, q^{3} t^{3} - 27 \, q^{2} t^{4} - 2 \, q t^{5} - 4 \, q^{4} t + 10 \, q^{3} t^{2} + 38 \, q^{2} t^{3} + 2 \, q t^{4} + q^{4} - 10 \, q^{3} t - q^{2} t^{2} - 5 \, q t^{3} + 9 \, q^{2} t - 5 \, q t^{2} - 4 \, q t + t^{2} + t}{{\left(q t^{2} - 1\right)} {\left(q t + 1\right)} {\left(q t - 1\right)}^{5} q^{4} {\left(t - 1\right)}^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
6 edges:	[[0, 4], [1, 4], [2, 3], [2, 5], [3, 5], [4, 5]]

[0061] 'E@vw'

Zeta functions

ask[-]:

$\frac{{\left(q^{3} t + q^{3} - 2 \, q^{2} t - 2 \, q t + t^{2} + t\right)} {\left(q - t\right)}}{{\left(q t - 1\right)}^{2} q^{4} {\left(t - 1\right)}^{2}}$

ask[+]:

$\frac{q^{6} t^{7} - 2 \, q^{5} t^{7} + 2 \, q^{7} t^{4} - 6 \, q^{6} t^{5} + 4 \, q^{5} t^{6} - 2 \, q^{4} t^{7} + q^{7} t^{3} - 9 \, q^{6} t^{4} + 16 \, q^{5} t^{5} - 9 \, q^{4} t^{6} + 6 \, q^{3} t^{7} - q^{7} t^{2} + 4 \, q^{6} t^{3} - 5 \, q^{5} t^{4} + 12 \, q^{4} t^{5} - 11 \, q^{3} t^{6} + 4 \, q^{2} t^{7} - q t^{8} + 4 \, q^{6} t^{2} - 8 \, q^{5} t^{3} + 17 \, q^{4} t^{4} - 23 \, q^{3} t^{5} + 9 \, q^{2} t^{6} - 3 \, q t^{7} - 3 \, q^{6} t + 9 \, q^{5} t^{2} - 23 \, q^{4} t^{3} + 17 \, q^{3} t^{4} - 8 \, q^{2} t^{5} + 4 \, q t^{6} - q^{6} + 4 \, q^{5} t - 11 \, q^{4} t^{2} + 12 \, q^{3} t^{3} - 5 \, q^{2} t^{4} + 4 \, q t^{5} - t^{6} + 6 \, q^{4} t - 9 \, q^{3} t^{2} + 16 \, q^{2} t^{3} - 9 \, q t^{4} + t^{5} - 2 \, q^{3} t + 4 \, q^{2} t^{2} - 6 \, q t^{3} + 2 \, t^{4} - 2 \, q^{2} t + q t}{{\left(q t^{2} - 1\right)}^{2} {\left(q t - 1\right)} {\left(q - t\right)}^{2} q^{4} {\left(t - 1\right)}^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
9 edges:	[[0, 4], [0, 5], [1, 4], [1, 5], [2, 3], [2, 5], [3, 4], [3, 5], [4, 5]]

[0062] 'E@~o'

Zeta functions

ask[-]:

$\frac{q^{5} t^{3} - q^{5} t^{2} - q^{4} t^{3} + q^{6} - 2 \, q^{5} t + q^{4} t^{2} - q^{3} t^{3} - q^{4} t + 6 \, q^{3} t^{2} - q^{2} t^{3} - q^{3} t + q^{2} t^{2} - 2 \, q t^{3} + t^{4} - q^{2} t - q t^{2} + q t}{{\left(q^{2} - t\right)} {\left(q t - 1\right)}^{2} q^{4} {\left(t - 1\right)}^{2}}$

ask[+]:

$-\frac{q^{9} t^{4} - q^{7} t^{6} - q^{6} t^{7} + q^{9} t^{3} - 2 \, q^{8} t^{4} - q^{7} t^{5} + 5 \, q^{6} t^{6} + 2 \, q^{5} t^{7} - 2 \, q^{8} t^{3} - 6 \, q^{7} t^{4} + 4 \, q^{6} t^{5} - 4 \, q^{5} t^{6} - 2 \, q^{4} t^{7} + q^{8} t^{2} + 9 \, q^{6} t^{4} + 7 \, q^{5} t^{5} - 10 \, q^{4} t^{6} + 3 \, q^{3} t^{7} - 2 \, q^{8} t + 4 \, q^{7} t^{2} - 5 \, q^{6} t^{3} + 3 \, q^{5} t^{4} - 8 \, q^{4} t^{5} + q^{3} t^{6} + 4 \, q^{2} t^{7} - q t^{8} - q^{8} + 4 \, q^{7} t + q^{6} t^{2} - 8 \, q^{5} t^{3} + 3 \, q^{4} t^{4} - 5 \, q^{3} t^{5} + 4 \, q^{2} t^{6} - 2 \, q t^{7} + 3 \, q^{6} t - 10 \, q^{5} t^{2} + 7 \, q^{4} t^{3} + 9 \, q^{3} t^{4} + q t^{6} - 2 \, q^{5} t - 4 \, q^{4} t^{2} + 4 \, q^{3} t^{3} - 6 \, q^{2} t^{4} - 2 \, q t^{5} + 2 \, q^{4} t + 5 \, q^{3} t^{2} - q^{2} t^{3} - 2 \, q t^{4} + t^{5} - q^{3} t - q^{2} t^{2} + t^{4}}{{\left(q t^{2} - 1\right)} {\left(q^{2} - t\right)} {\left(q t - 1\right)} {\left(t^{2} - q\right)} q^{5} {\left(t - 1\right)}^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
9 edges:	[[0, 4], [0, 5], [1, 4], [1, 5], [2, 3], [2, 4], [2, 5], [3, 4], [3, 5]]

[0063] 'E@~w'

Zeta functions

ask[-]:

$\frac{{\left(q^{2} - t\right)} {\left(q - t\right)}^{2}}{{\left(q t - 1\right)}^{2} q^{4} {\left(t - 1\right)}^{2}}$

ask[+]:

$\frac{2 \, q^{12} t^{7} + q^{12} t^{6} - 6 \, q^{11} t^{7} - q^{10} t^{8} - 2 \, q^{12} t^{5} - 3 \, q^{11} t^{6} + 4 \, q^{10} t^{7} + 2 \, q^{9} t^{8} - 4 \, q^{8} t^{9} + q^{7} t^{10} + q^{13} t^{3} - 5 \, q^{12} t^{4} + 8 \, q^{11} t^{5} + 7 \, q^{9} t^{7} - 4 \, q^{8} t^{8} + 16 \, q^{7} t^{9} - 3 \, q^{6} t^{10} - q^{13} t^{2} + q^{12} t^{3} - 3 \, q^{11} t^{4} + 16 \, q^{10} t^{5} - q^{9} t^{6} - 16 \, q^{8} t^{7} + 18 \, q^{7} t^{8} - 25 \, q^{6} t^{9} + 5 \, q^{5} t^{10} + 8 \, q^{12} t^{2} - 10 \, q^{11} t^{3} + 21 \, q^{10} t^{4} - 28 \, q^{9} t^{5} - 13 \, q^{8} t^{6} + 16 \, q^{7} t^{7} - 26 \, q^{6} t^{8} + 14 \, q^{5} t^{9} - 8 \, q^{4} t^{10} - q^{12} t - 5 \, q^{11} t^{2} - 20 \, q^{9} t^{4} + 16 \, q^{8} t^{5} - 2 \, q^{7} t^{6} - 17 \, q^{6} t^{7} + 37 \, q^{5} t^{8} - 14 \, q^{4} t^{9} + 12 \, q^{3} t^{10} - q^{12} - q^{11} t + 4 \, q^{10} t^{2} - 23 \, q^{9} t^{3} + 39 \, q^{8} t^{4} - 6 \, q^{7} t^{5} - 6 \, q^{6} t^{6} + 39 \, q^{5} t^{7} - 23 \, q^{4} t^{8} + 4 \, q^{3} t^{9} - q^{2} t^{10} - q t^{11} + 12 \, q^{10} t - 14 \, q^{9} t^{2} + 37 \, q^{8} t^{3} - 17 \, q^{7} t^{4} - 2 \, q^{6} t^{5} + 16 \, q^{5} t^{6} - 20 \, q^{4} t^{7} - 5 \, q^{2} t^{9} - q t^{10} - 8 \, q^{9} t + 14 \, q^{8} t^{2} - 26 \, q^{7} t^{3} + 16 \, q^{6} t^{4} - 13 \, q^{5} t^{5} - 28 \, q^{4} t^{6} + 21 \, q^{3} t^{7} - 10 \, q^{2} t^{8} + 8 \, q t^{9} + 5 \, q^{8} t - 25 \, q^{7} t^{2} + 18 \, q^{6} t^{3} - 16 \, q^{5} t^{4} - q^{4} t^{5} + 16 \, q^{3} t^{6} - 3 \, q^{2} t^{7} + q t^{8} - t^{9} - 3 \, q^{7} t + 16 \, q^{6} t^{2} - 4 \, q^{5} t^{3} + 7 \, q^{4} t^{4} + 8 \, q^{2} t^{6} - 5 \, q t^{7} + t^{8} + q^{6} t - 4 \, q^{5} t^{2} + 2 \, q^{4} t^{3} + 4 \, q^{3} t^{4} - 3 \, q^{2} t^{5} - 2 \, q t^{6} - q^{3} t^{3} - 6 \, q^{2} t^{4} + q t^{5} + 2 \, q t^{4}}{{\left(q^{3} - t^{2}\right)} {\left(q^{3} - t\right)} {\left(q t^{2} - 1\right)}^{2} {\left(q t - 1\right)} {\left(q - t\right)}^{2} q^{4} {\left(t - 1\right)}^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
10 edges:	[[0, 4], [0, 5], [1, 4], [1, 5], [2, 3], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0064] 'EAMw'

Zeta functions

ask[-]:

$\frac{q^{5} t^{3} - 2 \, q^{4} t^{4} + 5 \, q^{3} t^{4} - q^{2} t^{5} - 3 \, q^{4} t^{2} - 4 \, q^{3} t^{3} + 2 \, q^{2} t^{4} + 10 \, q^{3} t^{2} - 10 \, q^{2} t^{3} - 2 \, q^{3} t + 4 \, q^{2} t^{2} + 3 \, q t^{3} + q^{3} - 5 \, q^{2} t + 2 \, q t - t^{2}}{{\left(q t - 1\right)}^{5} q^{3} {\left(t - 1\right)}}$

ask[+]:

$-\frac{3 \, q^{11} t^{11} - 2 \, q^{10} t^{12} + q^{11} t^{10} - 14 \, q^{10} t^{11} + 10 \, q^{9} t^{12} + 14 \, q^{9} t^{11} - 17 \, q^{8} t^{12} + q^{7} t^{13} - 12 \, q^{10} t^{9} + 15 \, q^{9} t^{10} + 15 \, q^{8} t^{11} + 3 \, q^{7} t^{12} - q^{10} t^{8} + 36 \, q^{9} t^{9} - 84 \, q^{8} t^{10} - q^{7} t^{11} + q^{6} t^{12} + q^{10} t^{7} - 3 \, q^{9} t^{8} + 31 \, q^{8} t^{9} + 70 \, q^{7} t^{10} - 12 \, q^{6} t^{11} + 5 \, q^{9} t^{7} - 58 \, q^{8} t^{8} - 103 \, q^{7} t^{9} + 23 \, q^{6} t^{10} + q^{5} t^{11} - q^{9} t^{6} + 25 \, q^{8} t^{7} + 184 \, q^{7} t^{8} - 32 \, q^{6} t^{9} - 15 \, q^{5} t^{10} + 8 \, q^{8} t^{6} - 210 \, q^{7} t^{7} - 15 \, q^{6} t^{8} + 55 \, q^{5} t^{9} - 4 \, q^{8} t^{5} + 61 \, q^{7} t^{6} + 196 \, q^{6} t^{7} - 135 \, q^{5} t^{8} - 4 \, q^{4} t^{9} - 33 \, q^{7} t^{5} - 87 \, q^{6} t^{6} + 87 \, q^{5} t^{7} + 33 \, q^{4} t^{8} + 4 \, q^{7} t^{4} + 135 \, q^{6} t^{5} - 196 \, q^{5} t^{6} - 61 \, q^{4} t^{7} + 4 \, q^{3} t^{8} - 55 \, q^{6} t^{4} + 15 \, q^{5} t^{5} + 210 \, q^{4} t^{6} - 8 \, q^{3} t^{7} + 15 \, q^{6} t^{3} + 32 \, q^{5} t^{4} - 184 \, q^{4} t^{5} - 25 \, q^{3} t^{6} + q^{2} t^{7} - q^{6} t^{2} - 23 \, q^{5} t^{3} + 103 \, q^{4} t^{4} + 58 \, q^{3} t^{5} - 5 \, q^{2} t^{6} + 12 \, q^{5} t^{2} - 70 \, q^{4} t^{3} - 31 \, q^{3} t^{4} + 3 \, q^{2} t^{5} - q t^{6} - q^{5} t + q^{4} t^{2} + 84 \, q^{3} t^{3} - 36 \, q^{2} t^{4} + q t^{5} - 3 \, q^{4} t - 15 \, q^{3} t^{2} - 15 \, q^{2} t^{3} + 12 \, q t^{4} - q^{4} + 17 \, q^{3} t - 14 \, q^{2} t^{2} - 10 \, q^{2} t + 14 \, q t^{2} - t^{3} + 2 \, q t - 3 \, t^{2}}{{\left(q t^{2} - 1\right)} {\left(q t + 1\right)}^{3} {\left(q t - 1\right)}^{5} q^{4} {\left(t - 1\right)}^{4}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
7 edges:	[[0, 5], [1, 3], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0065] 'EA]o'

Zeta functions

ask[-]:

$\frac{q^{5} t^{2} - 2 \, q^{4} t^{3} + q^{4} t^{2} + 2 \, q^{3} t^{3} - q^{4} t - 5 \, q^{3} t^{2} + 5 \, q^{2} t^{3} - q t^{4} - q^{4} + 5 \, q^{3} t - 5 \, q^{2} t^{2} - q t^{3} + 2 \, q^{2} t + q t^{2} - 2 \, q t + t^{2}}{{\left(q t - 1\right)}^{3} q^{4} {\left(t - 1\right)}^{2}}$

ask[+]:

$\frac{2 \, q^{8} t^{9} - q^{7} t^{10} + 6 \, q^{8} t^{8} - 16 \, q^{7} t^{9} + 4 \, q^{6} t^{10} + 3 \, q^{8} t^{7} - 33 \, q^{7} t^{8} + 59 \, q^{6} t^{9} - 12 \, q^{5} t^{10} - 7 \, q^{7} t^{7} + 43 \, q^{6} t^{8} - 90 \, q^{5} t^{9} + 21 \, q^{4} t^{10} - q^{3} t^{11} - 21 \, q^{7} t^{6} + 26 \, q^{6} t^{7} + 24 \, q^{5} t^{8} + 34 \, q^{4} t^{9} - 7 \, q^{3} t^{10} - 10 \, q^{7} t^{5} + 136 \, q^{6} t^{6} - 171 \, q^{5} t^{7} - 30 \, q^{4} t^{8} + 4 \, q^{3} t^{9} + 7 \, q^{6} t^{5} - 228 \, q^{5} t^{6} + 311 \, q^{4} t^{7} - 30 \, q^{3} t^{8} + 18 \, q^{6} t^{4} + 53 \, q^{5} t^{5} + 49 \, q^{4} t^{6} - 158 \, q^{3} t^{7} + 15 \, q^{2} t^{8} + 15 \, q^{6} t^{3} - 158 \, q^{5} t^{4} + 49 \, q^{4} t^{5} + 53 \, q^{3} t^{6} + 18 \, q^{2} t^{7} - 30 \, q^{5} t^{3} + 311 \, q^{4} t^{4} - 228 \, q^{3} t^{5} + 7 \, q^{2} t^{6} + 4 \, q^{5} t^{2} - 30 \, q^{4} t^{3} - 171 \, q^{3} t^{4} + 136 \, q^{2} t^{5} - 10 \, q t^{6} - 7 \, q^{5} t + 34 \, q^{4} t^{2} + 24 \, q^{3} t^{3} + 26 \, q^{2} t^{4} - 21 \, q t^{5} - q^{5} + 21 \, q^{4} t - 90 \, q^{3} t^{2} + 43 \, q^{2} t^{3} - 7 \, q t^{4} - 12 \, q^{3} t + 59 \, q^{2} t^{2} - 33 \, q t^{3} + 3 \, t^{4} + 4 \, q^{2} t - 16 \, q t^{2} + 6 \, t^{3} - q t + 2 \, t^{2}}{{\left(q t^{2} - 1\right)}^{3} {\left(q t - 1\right)} q^{5} {\left(t - 1\right)}^{5}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
7 edges:	[[0, 5], [1, 3], [1, 4], [2, 4], [2, 5], [3, 4], [3, 5]]

[0066] 'EBXw'

Zeta functions

ask[-]:

$-\frac{q^{3} t + q^{3} - 2 \, q^{2} t - 2 \, q t + t^{2} + t}{{\left(q^{2} t - 1\right)} {\left(q t - 1\right)} q^{3} {\left(t - 1\right)}}$

ask[+]:

$\frac{q^{7} t^{5} - 3 \, q^{6} t^{5} + q^{5} t^{5} - q^{6} t^{3} + q^{5} t^{4} + 6 \, q^{4} t^{5} - q^{3} t^{6} + q^{6} t^{2} + 5 \, q^{5} t^{3} - 9 \, q^{4} t^{4} - q^{3} t^{5} - 6 \, q^{5} t^{2} + 4 \, q^{4} t^{3} - 2 \, q^{3} t^{4} + 2 \, q^{4} t^{2} - 4 \, q^{3} t^{3} + 6 \, q^{2} t^{4} + q^{4} t + 9 \, q^{3} t^{2} - 5 \, q^{2} t^{3} - q t^{4} + q^{4} - 6 \, q^{3} t - q^{2} t^{2} + q t^{3} - q^{2} t + 3 \, q t - t}{{\left(q t + 1\right)} {\left(q t - 1\right)}^{4} q^{4} {\left(t - 1\right)}^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
8 edges:	[[1, 3], [1, 4], [1, 5], [2, 3], [2, 4], [2, 5], [3, 5], [4, 5]]

[0067] 'EBYW'

Zeta functions
ask[-]:	$\frac{{\left(2 \, q^{4} t^{2} - 2 \, q^{3} t^{2} - q^{3} t - 4 \, q^{2} t^{2} + q t^{3} - q^{3} + 4 \, q^{2} t + q t^{2} + 2 \, q t - 2 \, t\right)} {\left(q - t\right)}}{{\left(q t - 1\right)}^{3} q^{4} {\left(t - 1\right)}^{2}}$
ask[+]:	$\frac{{\left(2 \, q^{4} t^{2} - 2 \, q^{3} t^{2} - q^{3} t - 4 \, q^{2} t^{2} + q t^{3} - q^{3} + 4 \, q^{2} t + q t^{2} + 2 \, q t - 2 \, t\right)} {\left(q - t\right)}}{{\left(q t - 1\right)}^{3} q^{4} {\left(t - 1\right)}^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
7 edges:	[[0, 5], [1, 3], [1, 4], [2, 3], [2, 4], [3, 5], [4, 5]]

[0068] 'EBYw'

Zeta functions

ask[-]:

$\frac{{\left(2 \, q^{3} t + q^{3} - 3 \, q^{2} t - 3 \, q t + t^{2} + 2 \, t\right)} {\left(q - t\right)}}{{\left(q t - 1\right)}^{2} q^{4} {\left(t - 1\right)}^{2}}$

ask[+]:

$\frac{q^{5} t^{5} + 4 \, q^{5} t^{4} - 5 \, q^{4} t^{5} + q^{5} t^{3} - 9 \, q^{4} t^{4} + 5 \, q^{3} t^{5} - q^{5} t^{2} + 5 \, q^{4} t^{3} - 4 \, q^{3} t^{4} + 6 \, q^{2} t^{5} - q t^{6} - 8 \, q^{3} t^{3} + 11 \, q^{2} t^{4} - 5 \, q t^{5} - 5 \, q^{4} t + 11 \, q^{3} t^{2} - 8 \, q^{2} t^{3} - q^{4} + 6 \, q^{3} t - 4 \, q^{2} t^{2} + 5 \, q t^{3} - t^{4} + 5 \, q^{2} t - 9 \, q t^{2} + t^{3} - 5 \, q t + 4 \, t^{2} + t}{{\left(q t^{2} - 1\right)}^{2} {\left(q t - 1\right)} q^{4} {\left(t - 1\right)}^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
8 edges:	[[0, 5], [1, 3], [1, 4], [2, 3], [2, 4], [2, 5], [3, 5], [4, 5]]

[0069] 'EBZw'

Zeta functions

ask[-]:

$\frac{{\left(q^{3} t + q^{3} - 2 \, q^{2} t - 2 \, q t + t^{2} + t\right)} {\left(q - t\right)}}{{\left(q t - 1\right)}^{2} q^{4} {\left(t - 1\right)}^{2}}$

ask[+]:

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
9 edges:	[[0, 5], [1, 3], [1, 4], [1, 5], [2, 3], [2, 4], [2, 5], [3, 5], [4, 5]]

[0070] 'EB\w'

Zeta functions

ask[-]:

$-\frac{{\left(q^{2} - t\right)} {\left(q - t\right)}}{{\left(q^{2} t - 1\right)} {\left(q t - 1\right)} q^{3} {\left(t - 1\right)}}$

ask[+]:

$-\frac{3 \, q^{6} t^{6} - 3 \, q^{7} t^{4} - 9 \, q^{5} t^{6} + 10 \, q^{6} t^{4} + 3 \, q^{5} t^{5} + 8 \, q^{4} t^{6} - 3 \, q^{6} t^{3} - 8 \, q^{5} t^{4} - 16 \, q^{4} t^{5} + 4 \, q^{3} t^{6} - q^{2} t^{7} - q^{6} t^{2} + 6 \, q^{5} t^{3} + 4 \, q^{4} t^{4} + 12 \, q^{3} t^{5} - 3 \, q^{2} t^{6} + q^{5} t^{2} + 5 \, q^{4} t^{3} - 5 \, q^{3} t^{4} - q^{2} t^{5} + 3 \, q^{5} t - 12 \, q^{4} t^{2} - 4 \, q^{3} t^{3} - 6 \, q^{2} t^{4} + q t^{5} + q^{5} - 4 \, q^{4} t + 16 \, q^{3} t^{2} + 8 \, q^{2} t^{3} + 3 \, q t^{4} - 8 \, q^{3} t - 3 \, q^{2} t^{2} - 10 \, q t^{3} + 9 \, q^{2} t + 3 \, t^{3} - 3 \, q t}{{\left(q t + 1\right)} {\left(q t - 1\right)}^{3} {\left(q - t\right)} q^{4} {\left(t + 1\right)} {\left(t - 1\right)}^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
9 edges:	[[1, 3], [1, 4], [1, 5], [2, 3], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0071] 'EB]w'

Zeta functions

ask[-]:

$\frac{{\left(q^{3} t + q^{3} - 2 \, q^{2} t - 2 \, q t + t^{2} + t\right)} {\left(q - t\right)}}{{\left(q t - 1\right)}^{2} q^{4} {\left(t - 1\right)}^{2}}$

ask[+]:

$\frac{2 \, q^{8} t^{10} + 4 \, q^{7} t^{11} - 3 \, q^{6} t^{12} - 2 \, q^{8} t^{9} - 21 \, q^{6} t^{11} + 11 \, q^{5} t^{12} - 7 \, q^{8} t^{8} + 11 \, q^{7} t^{9} - 9 \, q^{6} t^{10} + 32 \, q^{5} t^{11} - 12 \, q^{4} t^{12} + 9 \, q^{7} t^{8} - 7 \, q^{6} t^{9} - 12 \, q^{5} t^{10} + 4 \, q^{4} t^{11} - 4 \, q^{3} t^{12} + q^{2} t^{13} + 3 \, q^{8} t^{6} - 11 \, q^{7} t^{7} + 15 \, q^{6} t^{8} + 14 \, q^{5} t^{9} + 18 \, q^{4} t^{10} - 23 \, q^{3} t^{11} + 5 \, q^{2} t^{12} + 19 \, q^{7} t^{6} - 21 \, q^{6} t^{7} + 39 \, q^{5} t^{8} - 112 \, q^{4} t^{9} + 40 \, q^{3} t^{10} + 2 \, q^{2} t^{11} + 13 \, q^{7} t^{5} - 87 \, q^{6} t^{6} + 75 \, q^{5} t^{7} - 57 \, q^{4} t^{8} + 84 \, q^{3} t^{9} - 22 \, q^{2} t^{10} - 10 \, q^{7} t^{4} + 18 \, q^{6} t^{5} + 23 \, q^{5} t^{6} + 19 \, q^{4} t^{7} - 55 \, q^{3} t^{8} + 17 \, q^{2} t^{9} - 3 \, q t^{10} - 3 \, q^{7} t^{3} + 17 \, q^{6} t^{4} - 55 \, q^{5} t^{5} + 19 \, q^{4} t^{6} + 23 \, q^{3} t^{7} + 18 \, q^{2} t^{8} - 10 \, q t^{9} - 22 \, q^{6} t^{3} + 84 \, q^{5} t^{4} - 57 \, q^{4} t^{5} + 75 \, q^{3} t^{6} - 87 \, q^{2} t^{7} + 13 \, q t^{8} + 2 \, q^{6} t^{2} + 40 \, q^{5} t^{3} - 112 \, q^{4} t^{4} + 39 \, q^{3} t^{5} - 21 \, q^{2} t^{6} + 19 \, q t^{7} + 5 \, q^{6} t - 23 \, q^{5} t^{2} + 18 \, q^{4} t^{3} + 14 \, q^{3} t^{4} + 15 \, q^{2} t^{5} - 11 \, q t^{6} + 3 \, t^{7} + q^{6} - 4 \, q^{5} t + 4 \, q^{4} t^{2} - 12 \, q^{3} t^{3} - 7 \, q^{2} t^{4} + 9 \, q t^{5} - 12 \, q^{4} t + 32 \, q^{3} t^{2} - 9 \, q^{2} t^{3} + 11 \, q t^{4} - 7 \, t^{5} + 11 \, q^{3} t - 21 \, q^{2} t^{2} - 2 \, t^{4} - 3 \, q^{2} t + 4 \, q t^{2} + 2 \, t^{3}}{{\left(q t^{2} - 1\right)}^{4} {\left(t^{2} - q\right)} {\left(q - t\right)} q^{4} {\left(t - 1\right)}^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
9 edges:	[[0, 5], [1, 3], [1, 4], [2, 3], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0072] 'EB^w'

Zeta functions

ask[-]:

$\frac{{\left(q^{2} - t\right)} {\left(q - t\right)}^{2}}{{\left(q t - 1\right)}^{2} q^{4} {\left(t - 1\right)}^{2}}$

ask[+]:

$\frac{q^{9} t^{10} + 2 \, q^{11} t^{7} + q^{10} t^{8} - 3 \, q^{9} t^{9} - 4 \, q^{8} t^{10} + 2 \, q^{7} t^{11} - 2 \, q^{6} t^{12} - 2 \, q^{10} t^{7} - 11 \, q^{9} t^{8} + 3 \, q^{8} t^{9} + 15 \, q^{7} t^{10} - 6 \, q^{6} t^{11} + 5 \, q^{5} t^{12} - 5 \, q^{11} t^{5} + 11 \, q^{10} t^{6} - 11 \, q^{9} t^{7} + 8 \, q^{8} t^{8} + 26 \, q^{7} t^{9} - 24 \, q^{6} t^{10} - q^{5} t^{11} - 2 \, q^{4} t^{12} - 6 \, q^{11} t^{4} + 22 \, q^{10} t^{5} - 17 \, q^{9} t^{6} - 14 \, q^{8} t^{7} + 49 \, q^{7} t^{8} - 40 \, q^{6} t^{9} - 17 \, q^{5} t^{10} + 25 \, q^{4} t^{11} - 4 \, q^{3} t^{12} - 2 \, q^{11} t^{3} + 10 \, q^{10} t^{4} + 3 \, q^{9} t^{5} - 34 \, q^{8} t^{6} + 48 \, q^{7} t^{7} - 23 \, q^{6} t^{8} - 38 \, q^{5} t^{9} + 43 \, q^{4} t^{10} - 7 \, q^{3} t^{11} - 5 \, q^{2} t^{12} + q t^{13} + q^{10} t^{3} + 8 \, q^{9} t^{4} - 35 \, q^{8} t^{5} + 8 \, q^{7} t^{6} + 21 \, q^{6} t^{7} - 37 \, q^{5} t^{8} + 25 \, q^{4} t^{9} + 22 \, q^{3} t^{10} - 21 \, q^{2} t^{11} + 5 \, q t^{12} + 6 \, q^{10} t^{2} - 21 \, q^{9} t^{3} + 10 \, q^{8} t^{4} + 3 \, q^{7} t^{5} + 8 \, q^{6} t^{6} + 8 \, q^{5} t^{7} + 3 \, q^{4} t^{8} + 10 \, q^{3} t^{9} - 21 \, q^{2} t^{10} + 6 \, q t^{11} + 5 \, q^{10} t - 21 \, q^{9} t^{2} + 22 \, q^{8} t^{3} + 25 \, q^{7} t^{4} - 37 \, q^{6} t^{5} + 21 \, q^{5} t^{6} + 8 \, q^{4} t^{7} - 35 \, q^{3} t^{8} + 8 \, q^{2} t^{9} + q t^{10} + q^{10} - 5 \, q^{9} t - 7 \, q^{8} t^{2} + 43 \, q^{7} t^{3} - 38 \, q^{6} t^{4} - 23 \, q^{5} t^{5} + 48 \, q^{4} t^{6} - 34 \, q^{3} t^{7} + 3 \, q^{2} t^{8} + 10 \, q t^{9} - 2 \, t^{10} - 4 \, q^{8} t + 25 \, q^{7} t^{2} - 17 \, q^{6} t^{3} - 40 \, q^{5} t^{4} + 49 \, q^{4} t^{5} - 14 \, q^{3} t^{6} - 17 \, q^{2} t^{7} + 22 \, q t^{8} - 6 \, t^{9} - 2 \, q^{7} t - q^{6} t^{2} - 24 \, q^{5} t^{3} + 26 \, q^{4} t^{4} + 8 \, q^{3} t^{5} - 11 \, q^{2} t^{6} + 11 \, q t^{7} - 5 \, t^{8} + 5 \, q^{6} t - 6 \, q^{5} t^{2} + 15 \, q^{4} t^{3} + 3 \, q^{3} t^{4} - 11 \, q^{2} t^{5} - 2 \, q t^{6} - 2 \, q^{5} t + 2 \, q^{4} t^{2} - 4 \, q^{3} t^{3} - 3 \, q^{2} t^{4} + q t^{5} + 2 \, t^{6} + q^{2} t^{3}}{{\left(q t^{2} - 1\right)}^{3} {\left(q^{2} - t\right)} {\left(t^{2} - q\right)} {\left(q + t\right)} {\left(q - t\right)}^{2} q^{4} {\left(t - 1\right)}^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
10 edges:	[[0, 5], [1, 3], [1, 4], [1, 5], [2, 3], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0073] 'EBhw'

Zeta functions

ask[-]:

$\frac{{\left(2 \, q^{3} t + q^{3} - 3 \, q^{2} t - 3 \, q t + t^{2} + 2 \, t\right)} {\left(q - t\right)}}{{\left(q t - 1\right)}^{2} q^{4} {\left(t - 1\right)}^{2}}$

ask[+]:

$-\frac{q^{9} t^{13} + q^{8} t^{14} - 4 \, q^{9} t^{12} - 6 \, q^{7} t^{14} - 2 \, q^{10} t^{10} + 2 \, q^{9} t^{11} + 14 \, q^{8} t^{12} - 10 \, q^{7} t^{13} + 14 \, q^{6} t^{14} - 4 \, q^{10} t^{9} + 37 \, q^{9} t^{10} - 69 \, q^{8} t^{11} + 35 \, q^{7} t^{12} - 6 \, q^{6} t^{13} - 11 \, q^{5} t^{14} - 3 \, q^{10} t^{8} + 29 \, q^{9} t^{9} - 131 \, q^{8} t^{10} + 241 \, q^{7} t^{11} - 170 \, q^{6} t^{12} + 72 \, q^{5} t^{13} - 9 \, q^{4} t^{14} + q^{3} t^{15} + 7 \, q^{8} t^{9} + 40 \, q^{7} t^{10} - 171 \, q^{6} t^{11} + 120 \, q^{5} t^{12} - 56 \, q^{4} t^{13} + 6 \, q^{3} t^{14} + 8 \, q^{9} t^{7} - 49 \, q^{8} t^{8} - 34 \, q^{7} t^{9} + 187 \, q^{6} t^{10} - 124 \, q^{5} t^{11} + 50 \, q^{4} t^{12} + 4 \, q^{3} t^{13} + 16 \, q^{9} t^{6} - 140 \, q^{8} t^{7} + 480 \, q^{7} t^{8} - 558 \, q^{6} t^{9} + 207 \, q^{5} t^{10} + q^{4} t^{11} - 24 \, q^{3} t^{12} + q^{9} t^{5} - 26 \, q^{8} t^{6} + 221 \, q^{7} t^{7} - 733 \, q^{6} t^{8} + 944 \, q^{5} t^{9} - 475 \, q^{4} t^{10} + 110 \, q^{3} t^{11} - 6 \, q^{2} t^{12} + 19 \, q^{8} t^{5} - 100 \, q^{7} t^{6} + 245 \, q^{6} t^{7} - 74 \, q^{5} t^{8} - 209 \, q^{4} t^{9} + 116 \, q^{3} t^{10} - 25 \, q^{2} t^{11} - 25 \, q^{8} t^{4} + 116 \, q^{7} t^{5} - 209 \, q^{6} t^{6} - 74 \, q^{5} t^{7} + 245 \, q^{4} t^{8} - 100 \, q^{3} t^{9} + 19 \, q^{2} t^{10} - 6 \, q^{8} t^{3} + 110 \, q^{7} t^{4} - 475 \, q^{6} t^{5} + 944 \, q^{5} t^{6} - 733 \, q^{4} t^{7} + 221 \, q^{3} t^{8} - 26 \, q^{2} t^{9} + q t^{10} - 24 \, q^{7} t^{3} + q^{6} t^{4} + 207 \, q^{5} t^{5} - 558 \, q^{4} t^{6} + 480 \, q^{3} t^{7} - 140 \, q^{2} t^{8} + 16 \, q t^{9} + 4 \, q^{7} t^{2} + 50 \, q^{6} t^{3} - 124 \, q^{5} t^{4} + 187 \, q^{4} t^{5} - 34 \, q^{3} t^{6} - 49 \, q^{2} t^{7} + 8 \, q t^{8} + 6 \, q^{7} t - 56 \, q^{6} t^{2} + 120 \, q^{5} t^{3} - 171 \, q^{4} t^{4} + 40 \, q^{3} t^{5} + 7 \, q^{2} t^{6} + q^{7} - 9 \, q^{6} t + 72 \, q^{5} t^{2} - 170 \, q^{4} t^{3} + 241 \, q^{3} t^{4} - 131 \, q^{2} t^{5} + 29 \, q t^{6} - 3 \, t^{7} - 11 \, q^{5} t - 6 \, q^{4} t^{2} + 35 \, q^{3} t^{3} - 69 \, q^{2} t^{4} + 37 \, q t^{5} - 4 \, t^{6} + 14 \, q^{4} t - 10 \, q^{3} t^{2} + 14 \, q^{2} t^{3} + 2 \, q t^{4} - 2 \, t^{5} - 6 \, q^{3} t - 4 \, q t^{3} + q^{2} t + q t^{2}}{{\left(q t^{2} - 1\right)}^{4} {\left(q - t\right)}^{2} q^{5} {\left(t + 1\right)} {\left(t - 1\right)}^{5}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
8 edges:	[[0, 4], [1, 3], [1, 5], [2, 3], [2, 4], [2, 5], [3, 5], [4, 5]]

[0074] 'EBjW'

Zeta functions

ask[-]:

$-\frac{q^{5} t^{2} + 2 \, q^{5} t - 8 \, q^{4} t^{2} + 3 \, q^{3} t^{3} + q^{5} - 4 \, q^{4} t + 10 \, q^{3} t^{2} - 5 \, q^{2} t^{3} - 5 \, q^{3} t + 10 \, q^{2} t^{2} - 4 \, q t^{3} + t^{4} + 3 \, q^{2} t - 8 \, q t^{2} + 2 \, t^{3} + t^{2}}{{\left(q t - 1\right)} q^{5} {\left(t - 1\right)}^{4}}$

ask[+]:

$-\frac{q^{5} t^{6} + q^{6} t^{4} + 6 \, q^{5} t^{5} - 6 \, q^{4} t^{6} - 4 \, q^{6} t^{3} + 6 \, q^{5} t^{4} - 31 \, q^{4} t^{5} + 16 \, q^{3} t^{6} - 8 \, q^{6} t^{2} + 27 \, q^{5} t^{3} - 28 \, q^{4} t^{4} + 47 \, q^{3} t^{5} - 17 \, q^{2} t^{6} - 4 \, q^{6} t + 23 \, q^{5} t^{2} - 38 \, q^{4} t^{3} + 11 \, q^{3} t^{4} - 6 \, q^{2} t^{5} - q t^{6} + t^{7} - q^{6} + q^{5} t + 6 \, q^{4} t^{2} - 11 \, q^{3} t^{3} + 38 \, q^{2} t^{4} - 23 \, q t^{5} + 4 \, t^{6} + 17 \, q^{4} t - 47 \, q^{3} t^{2} + 28 \, q^{2} t^{3} - 27 \, q t^{4} + 8 \, t^{5} - 16 \, q^{3} t + 31 \, q^{2} t^{2} - 6 \, q t^{3} + 4 \, t^{4} + 6 \, q^{2} t - 6 \, q t^{2} - t^{3} - q t}{{\left(q t^{2} - 1\right)} {\left(t^{2} - q\right)} q^{5} {\left(t - 1\right)}^{4}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
8 edges:	[[0, 4], [0, 5], [1, 3], [1, 5], [2, 3], [2, 4], [3, 5], [4, 5]]

[0075] 'EBjw'

Zeta functions

ask[-]:

$-\frac{{\left(q^{4} t - 2 \, q^{3} t^{2} + q^{4} - 2 \, q^{3} t + 4 \, q^{2} t^{2} - 4 \, q^{2} t + 2 \, q t^{2} - t^{3} + 2 \, q t - t^{2}\right)} {\left(q - t\right)}}{{\left(q t - 1\right)} q^{5} {\left(t - 1\right)}^{4}}$

ask[+]:

$\frac{q^{8} t^{10} + 3 \, q^{11} t^{6} - 3 \, q^{10} t^{7} - 2 \, q^{9} t^{8} - 2 \, q^{8} t^{9} - 2 \, q^{7} t^{10} + q^{6} t^{11} + q^{12} t^{4} + q^{11} t^{5} - 24 \, q^{10} t^{6} + 26 \, q^{9} t^{7} + 4 \, q^{8} t^{8} + 4 \, q^{7} t^{9} - 2 \, q^{6} t^{10} - 6 \, q^{5} t^{11} - 2 \, q^{12} t^{3} + 6 \, q^{11} t^{4} - 26 \, q^{10} t^{5} + 80 \, q^{9} t^{6} - 39 \, q^{8} t^{7} - 38 \, q^{7} t^{8} + 21 \, q^{6} t^{9} + 11 \, q^{5} t^{10} + 12 \, q^{4} t^{11} - 5 \, q^{12} t^{2} + 25 \, q^{11} t^{3} - 42 \, q^{10} t^{4} + 38 \, q^{9} t^{5} - 36 \, q^{8} t^{6} - 95 \, q^{7} t^{7} + 122 \, q^{6} t^{8} - 43 \, q^{5} t^{9} - 32 \, q^{4} t^{10} - 7 \, q^{3} t^{11} - 3 \, q^{12} t + 21 \, q^{11} t^{2} - 40 \, q^{10} t^{3} - 14 \, q^{9} t^{4} + 128 \, q^{8} t^{5} - 157 \, q^{7} t^{6} + 158 \, q^{6} t^{7} - 20 \, q^{5} t^{8} - 52 \, q^{4} t^{9} + 62 \, q^{3} t^{10} - 5 \, q^{2} t^{11} - q^{12} + 4 \, q^{11} t + 10 \, q^{10} t^{2} - 53 \, q^{9} t^{3} + 142 \, q^{8} t^{4} - 130 \, q^{7} t^{5} + 130 \, q^{5} t^{7} - 142 \, q^{4} t^{8} + 53 \, q^{3} t^{9} - 10 \, q^{2} t^{10} - 4 \, q t^{11} + t^{12} + 5 \, q^{10} t - 62 \, q^{9} t^{2} + 52 \, q^{8} t^{3} + 20 \, q^{7} t^{4} - 158 \, q^{6} t^{5} + 157 \, q^{5} t^{6} - 128 \, q^{4} t^{7} + 14 \, q^{3} t^{8} + 40 \, q^{2} t^{9} - 21 \, q t^{10} + 3 \, t^{11} + 7 \, q^{9} t + 32 \, q^{8} t^{2} + 43 \, q^{7} t^{3} - 122 \, q^{6} t^{4} + 95 \, q^{5} t^{5} + 36 \, q^{4} t^{6} - 38 \, q^{3} t^{7} + 42 \, q^{2} t^{8} - 25 \, q t^{9} + 5 \, t^{10} - 12 \, q^{8} t - 11 \, q^{7} t^{2} - 21 \, q^{6} t^{3} + 38 \, q^{5} t^{4} + 39 \, q^{4} t^{5} - 80 \, q^{3} t^{6} + 26 \, q^{2} t^{7} - 6 \, q t^{8} + 2 \, t^{9} + 6 \, q^{7} t + 2 \, q^{6} t^{2} - 4 \, q^{5} t^{3} - 4 \, q^{4} t^{4} - 26 \, q^{3} t^{5} + 24 \, q^{2} t^{6} - q t^{7} - t^{8} - q^{6} t + 2 \, q^{5} t^{2} + 2 \, q^{4} t^{3} + 2 \, q^{3} t^{4} + 3 \, q^{2} t^{5} - 3 \, q t^{6} - q^{4} t^{2}}{{\left(q t^{2} - 1\right)} {\left(q^{2} - t\right)}^{2} {\left(t^{2} - q\right)}^{2} {\left(q - t\right)} q^{5} {\left(t - 1\right)}^{4}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
9 edges:	[[0, 4], [0, 5], [1, 3], [1, 5], [2, 3], [2, 4], [2, 5], [3, 5], [4, 5]]

[0076] 'EBnW'

Zeta functions

ask[-]:

$-\frac{q^{5} t^{2} + q^{5} t - 6 \, q^{4} t^{2} + 2 \, q^{3} t^{3} + q^{5} - 3 \, q^{4} t + 8 \, q^{3} t^{2} - 4 \, q^{2} t^{3} - 4 \, q^{3} t + 8 \, q^{2} t^{2} - 3 \, q t^{3} + t^{4} + 2 \, q^{2} t - 6 \, q t^{2} + t^{3} + t^{2}}{{\left(q t - 1\right)} q^{5} {\left(t - 1\right)}^{4}}$

ask[+]:

$-\frac{q^{5} t^{3} - 3 \, q^{4} t^{4} + 5 \, q^{5} t^{2} - 9 \, q^{4} t^{3} + 13 \, q^{3} t^{4} + 2 \, q^{5} t - 18 \, q^{4} t^{2} + 16 \, q^{3} t^{3} - 18 \, q^{2} t^{4} + q^{5} + 3 \, q^{4} t + 7 \, q^{3} t^{2} + 7 \, q^{2} t^{3} + 3 \, q t^{4} + t^{5} - 18 \, q^{3} t + 16 \, q^{2} t^{2} - 18 \, q t^{3} + 2 \, t^{4} + 13 \, q^{2} t - 9 \, q t^{2} + 5 \, t^{3} - 3 \, q t + t^{2}}{{\left(q t^{2} - 1\right)} q^{5} {\left(t - 1\right)}^{4}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
9 edges:	[[0, 4], [0, 5], [1, 3], [1, 5], [2, 3], [2, 4], [3, 4], [3, 5], [4, 5]]

[0077] 'EBn_'

Zeta functions

ask[-]:

$\frac{q^{6} t^{4} + q^{5} t^{5} - 5 \, q^{6} t^{3} - q^{5} t^{4} - 4 \, q^{4} t^{5} + 8 \, q^{6} t^{2} + 9 \, q^{4} t^{4} + q^{3} t^{5} - q^{7} + q^{6} t - 16 \, q^{5} t^{2} + 15 \, q^{4} t^{3} - 16 \, q^{3} t^{4} + 7 \, q^{2} t^{5} + 7 \, q^{5} t - 16 \, q^{4} t^{2} + 15 \, q^{3} t^{3} - 16 \, q^{2} t^{4} + q t^{5} - t^{6} + q^{4} t + 9 \, q^{3} t^{2} + 8 \, q t^{4} - 4 \, q^{3} t - q^{2} t^{2} - 5 \, q t^{3} + q^{2} t + q t^{2}}{{\left(q t - 1\right)} {\left(q - t\right)}^{2} q^{5} {\left(t - 1\right)}^{4}}$

ask[+]:

$-\frac{3 \, q^{7} t^{8} + q^{6} t^{9} - q^{9} t^{5} - 5 \, q^{8} t^{6} - 13 \, q^{6} t^{8} - 5 \, q^{5} t^{9} + 3 \, q^{9} t^{4} + 2 \, q^{8} t^{5} + 22 \, q^{7} t^{6} + q^{6} t^{7} + 17 \, q^{5} t^{8} + 11 \, q^{4} t^{9} + 2 \, q^{9} t^{3} - 10 \, q^{8} t^{4} - 17 \, q^{7} t^{5} + 9 \, q^{6} t^{6} - 50 \, q^{5} t^{7} + 24 \, q^{4} t^{8} - 18 \, q^{3} t^{9} - 3 \, q^{9} t^{2} + 14 \, q^{8} t^{3} - 39 \, q^{7} t^{4} + 104 \, q^{6} t^{5} - 123 \, q^{5} t^{6} + 122 \, q^{4} t^{7} - 69 \, q^{3} t^{8} + 18 \, q^{2} t^{9} - 3 \, q^{9} t + 18 \, q^{8} t^{2} - 57 \, q^{7} t^{3} + 93 \, q^{6} t^{4} - 102 \, q^{5} t^{5} + 64 \, q^{4} t^{6} - 24 \, q^{3} t^{7} + 10 \, q^{2} t^{8} + 2 \, q t^{9} - t^{10} - q^{9} + 2 \, q^{8} t + 10 \, q^{7} t^{2} - 24 \, q^{6} t^{3} + 64 \, q^{5} t^{4} - 102 \, q^{4} t^{5} + 93 \, q^{3} t^{6} - 57 \, q^{2} t^{7} + 18 \, q t^{8} - 3 \, t^{9} + 18 \, q^{7} t - 69 \, q^{6} t^{2} + 122 \, q^{5} t^{3} - 123 \, q^{4} t^{4} + 104 \, q^{3} t^{5} - 39 \, q^{2} t^{6} + 14 \, q t^{7} - 3 \, t^{8} - 18 \, q^{6} t + 24 \, q^{5} t^{2} - 50 \, q^{4} t^{3} + 9 \, q^{3} t^{4} - 17 \, q^{2} t^{5} - 10 \, q t^{6} + 2 \, t^{7} + 11 \, q^{5} t + 17 \, q^{4} t^{2} + q^{3} t^{3} + 22 \, q^{2} t^{4} + 2 \, q t^{5} + 3 \, t^{6} - 5 \, q^{4} t - 13 \, q^{3} t^{2} - 5 \, q t^{4} - t^{5} + q^{3} t + 3 \, q^{2} t^{2}}{{\left(q t^{2} - 1\right)} {\left(t^{2} - q\right)} {\left(q - t\right)}^{3} q^{5} {\left(t - 1\right)}^{4}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
8 edges:	[[0, 4], [0, 5], [1, 3], [1, 5], [2, 3], [2, 4], [2, 5], [3, 4]]

[0078] 'EBnw'

Zeta functions

ask[-]:

$\frac{{\left(q^{3} t^{2} - q^{4} + q^{3} t - 3 \, q^{2} t^{2} + 3 \, q^{2} t - q t^{2} + t^{3} - q t\right)} {\left(q - t\right)}}{{\left(q t - 1\right)} q^{5} {\left(t - 1\right)}^{4}}$

ask[+]:

$\frac{q^{7} t^{6} + q^{9} t^{3} - 3 \, q^{7} t^{5} - 2 \, q^{6} t^{6} + 2 \, q^{5} t^{7} - 2 \, q^{9} t^{2} + q^{8} t^{3} - 4 \, q^{7} t^{4} + 9 \, q^{6} t^{5} - 4 \, q^{5} t^{6} - 5 \, q^{4} t^{7} - q^{9} t + 12 \, q^{8} t^{2} - 16 \, q^{7} t^{3} + 13 \, q^{6} t^{4} - 10 \, q^{5} t^{5} + 19 \, q^{4} t^{6} - q^{9} - q^{8} t - 2 \, q^{7} t^{2} + 9 \, q^{6} t^{3} - 4 \, q^{5} t^{4} + 5 \, q^{4} t^{5} - 26 \, q^{3} t^{6} + 9 \, q^{2} t^{7} + 9 \, q^{7} t - 26 \, q^{6} t^{2} + 5 \, q^{5} t^{3} - 4 \, q^{4} t^{4} + 9 \, q^{3} t^{5} - 2 \, q^{2} t^{6} - q t^{7} - t^{8} + 19 \, q^{5} t^{2} - 10 \, q^{4} t^{3} + 13 \, q^{3} t^{4} - 16 \, q^{2} t^{5} + 12 \, q t^{6} - t^{7} - 5 \, q^{5} t - 4 \, q^{4} t^{2} + 9 \, q^{3} t^{3} - 4 \, q^{2} t^{4} + q t^{5} - 2 \, t^{6} + 2 \, q^{4} t - 2 \, q^{3} t^{2} - 3 \, q^{2} t^{3} + t^{5} + q^{2} t^{2}}{{\left(q^{3} - t^{2}\right)} {\left(q t^{2} - 1\right)} {\left(q - t\right)} q^{5} {\left(t - 1\right)}^{4}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
10 edges:	[[0, 4], [0, 5], [1, 3], [1, 5], [2, 3], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0079] 'EB~o'

Zeta functions

ask[-]:

$\frac{q^{5} t^{3} + q^{7} - q^{6} t - 2 \, q^{5} t^{2} - q^{4} t^{3} - 2 \, q^{5} t + 5 \, q^{4} t^{2} - q^{3} t^{3} - q^{4} t + 5 \, q^{3} t^{2} - 2 \, q^{2} t^{3} - q^{3} t - 2 \, q^{2} t^{2} - q t^{3} + t^{4} + q^{2} t}{{\left(q^{2} - t\right)} {\left(q t - 1\right)} q^{5} {\left(t - 1\right)}^{3}}$

ask[+]:

$\frac{q^{8} t^{4} + q^{7} t^{5} - q^{7} t^{4} - 3 \, q^{6} t^{5} - q^{8} t^{2} + 3 \, q^{7} t^{3} - 4 \, q^{6} t^{4} - 2 \, q^{5} t^{5} + q^{4} t^{6} - 2 \, q^{8} t + 3 \, q^{7} t^{2} - 2 \, q^{5} t^{4} + 12 \, q^{4} t^{5} - q^{8} + 7 \, q^{6} t^{2} - 12 \, q^{5} t^{3} + 2 \, q^{4} t^{4} + 2 \, q^{3} t^{5} - 6 \, q^{2} t^{6} + 6 \, q^{6} t - 2 \, q^{5} t^{2} - 2 \, q^{4} t^{3} + 12 \, q^{3} t^{4} - 7 \, q^{2} t^{5} + t^{7} - 12 \, q^{4} t^{2} + 2 \, q^{3} t^{3} - 3 \, q t^{5} + 2 \, t^{6} - q^{4} t + 2 \, q^{3} t^{2} + 4 \, q^{2} t^{3} - 3 \, q t^{4} + t^{5} + 3 \, q^{2} t^{2} + q t^{3} - q t^{2} - t^{3}}{{\left(q t^{2} - 1\right)} {\left(q^{2} - t\right)} {\left(t^{2} - q\right)} q^{5} {\left(t - 1\right)}^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
10 edges:	[[0, 4], [0, 5], [1, 3], [1, 4], [1, 5], [2, 3], [2, 4], [2, 5], [3, 4], [3, 5]]

[0080] 'EB~w'

Zeta functions

ask[-]:

$\frac{{\left(q^{2} - t\right)}^{2} {\left(q - t\right)}}{{\left(q t - 1\right)} q^{5} {\left(t - 1\right)}^{3}}$

ask[+]:

$\frac{2 \, q^{10} t^{5} + q^{12} t^{2} - q^{11} t^{3} - q^{10} t^{4} - 5 \, q^{9} t^{5} + 2 \, q^{8} t^{6} + q^{12} t - 6 \, q^{11} t^{2} + 2 \, q^{10} t^{3} + 3 \, q^{9} t^{4} + 2 \, q^{8} t^{5} - 7 \, q^{7} t^{6} - q^{6} t^{7} + q^{12} + q^{11} t - q^{10} t^{2} + 3 \, q^{9} t^{3} + 5 \, q^{7} t^{5} + 6 \, q^{6} t^{6} + q^{5} t^{7} - 5 \, q^{10} t + 9 \, q^{9} t^{2} + 8 \, q^{8} t^{3} - 5 \, q^{7} t^{4} - 12 \, q^{6} t^{5} + 6 \, q^{5} t^{6} + 3 \, q^{4} t^{7} - 4 \, q^{9} t - 6 \, q^{8} t^{2} - 4 \, q^{6} t^{4} - 6 \, q^{4} t^{6} - 4 \, q^{3} t^{7} + 3 \, q^{8} t + 6 \, q^{7} t^{2} - 12 \, q^{6} t^{3} - 5 \, q^{5} t^{4} + 8 \, q^{4} t^{5} + 9 \, q^{3} t^{6} - 5 \, q^{2} t^{7} + q^{7} t + 6 \, q^{6} t^{2} + 5 \, q^{5} t^{3} + 3 \, q^{3} t^{5} - q^{2} t^{6} + q t^{7} + t^{8} - q^{6} t - 7 \, q^{5} t^{2} + 2 \, q^{4} t^{3} + 3 \, q^{3} t^{4} + 2 \, q^{2} t^{5} - 6 \, q t^{6} + t^{7} + 2 \, q^{4} t^{2} - 5 \, q^{3} t^{3} - q^{2} t^{4} - q t^{5} + t^{6} + 2 \, q^{2} t^{3}}{{\left(q^{3} - t^{2}\right)} {\left(q^{3} - t\right)} {\left(q t^{2} - 1\right)} {\left(q - t\right)} q^{5} {\left(t - 1\right)}^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
11 edges:	[[0, 4], [0, 5], [1, 3], [1, 4], [1, 5], [2, 3], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0081] 'ECXw'

Zeta functions

ask[-]:

$\frac{{\left(q^{5} t^{3} - 3 \, q^{4} t^{2} - 4 \, q^{3} t^{3} + q^{2} t^{4} + 6 \, q^{3} t^{2} - q^{2} t^{3} - q^{3} t + 6 \, q^{2} t^{2} + q^{3} - 4 \, q^{2} t - 3 \, q t^{2} + t\right)} {\left(q - t\right)}}{{\left(q t - 1\right)}^{4} q^{4} {\left(t - 1\right)}^{2}}$

ask[+]:

$-\frac{q^{10} t^{11} - 4 \, q^{11} t^{9} + 5 \, q^{10} t^{10} - 5 \, q^{9} t^{11} - 3 \, q^{11} t^{8} + 19 \, q^{10} t^{9} - 21 \, q^{9} t^{10} + 9 \, q^{8} t^{11} + 2 \, q^{11} t^{7} + 2 \, q^{10} t^{8} - 16 \, q^{9} t^{9} + 17 \, q^{8} t^{10} - 2 \, q^{7} t^{11} + q^{11} t^{6} + 2 \, q^{10} t^{7} - 8 \, q^{9} t^{8} - 11 \, q^{8} t^{9} + 21 \, q^{7} t^{10} - 14 \, q^{6} t^{11} + q^{5} t^{12} + q^{10} t^{6} - 24 \, q^{9} t^{7} + 53 \, q^{8} t^{8} - 20 \, q^{7} t^{9} - 7 \, q^{6} t^{10} + 5 \, q^{5} t^{11} - 2 \, q^{10} t^{5} + 9 \, q^{9} t^{6} - 24 \, q^{8} t^{7} + 17 \, q^{7} t^{8} - 13 \, q^{6} t^{9} + 5 \, q^{5} t^{10} - 7 \, q^{9} t^{5} + 8 \, q^{8} t^{6} + 49 \, q^{7} t^{7} - 85 \, q^{6} t^{8} + 43 \, q^{5} t^{9} - 8 \, q^{4} t^{10} - 4 \, q^{9} t^{4} + 29 \, q^{8} t^{5} - 69 \, q^{7} t^{6} + 71 \, q^{6} t^{7} - 24 \, q^{5} t^{8} + 7 \, q^{4} t^{9} - 4 \, q^{8} t^{4} + 40 \, q^{7} t^{5} - 70 \, q^{6} t^{6} + 20 \, q^{5} t^{7} + 13 \, q^{4} t^{8} - 7 \, q^{3} t^{9} + 7 \, q^{8} t^{3} - 13 \, q^{7} t^{4} - 20 \, q^{6} t^{5} + 70 \, q^{5} t^{6} - 40 \, q^{4} t^{7} + 4 \, q^{3} t^{8} - 7 \, q^{7} t^{3} + 24 \, q^{6} t^{4} - 71 \, q^{5} t^{5} + 69 \, q^{4} t^{6} - 29 \, q^{3} t^{7} + 4 \, q^{2} t^{8} + 8 \, q^{7} t^{2} - 43 \, q^{6} t^{3} + 85 \, q^{5} t^{4} - 49 \, q^{4} t^{5} - 8 \, q^{3} t^{6} + 7 \, q^{2} t^{7} - 5 \, q^{6} t^{2} + 13 \, q^{5} t^{3} - 17 \, q^{4} t^{4} + 24 \, q^{3} t^{5} - 9 \, q^{2} t^{6} + 2 \, q t^{7} - 5 \, q^{6} t + 7 \, q^{5} t^{2} + 20 \, q^{4} t^{3} - 53 \, q^{3} t^{4} + 24 \, q^{2} t^{5} - q t^{6} - q^{6} + 14 \, q^{5} t - 21 \, q^{4} t^{2} + 11 \, q^{3} t^{3} + 8 \, q^{2} t^{4} - 2 \, q t^{5} - t^{6} + 2 \, q^{4} t - 17 \, q^{3} t^{2} + 16 \, q^{2} t^{3} - 2 \, q t^{4} - 2 \, t^{5} - 9 \, q^{3} t + 21 \, q^{2} t^{2} - 19 \, q t^{3} + 3 \, t^{4} + 5 \, q^{2} t - 5 \, q t^{2} + 4 \, t^{3} - q t}{{\left(q t^{2} - 1\right)} {\left(q t + 1\right)}^{2} {\left(q t - 1\right)}^{4} {\left(q - t\right)}^{2} q^{4} {\left(t - 1\right)}^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
7 edges:	[[0, 3], [1, 4], [1, 5], [2, 4], [2, 5], [3, 5], [4, 5]]

[0082] 'EC\w'

Zeta functions

ask[-]:

$\frac{{\left(q^{4} t^{2} - q^{3} t^{2} - 3 \, q^{2} t^{2} + q t^{3} - q^{3} + 3 \, q^{2} t + q t - t\right)} {\left(q - t\right)}}{{\left(q t - 1\right)}^{3} q^{4} {\left(t - 1\right)}^{2}}$

ask[+]:

$\frac{4 \, q^{9} t^{8} - q^{8} t^{9} + 6 \, q^{9} t^{7} - 18 \, q^{8} t^{8} + 3 \, q^{7} t^{9} - q^{9} t^{6} - 16 \, q^{8} t^{7} + 19 \, q^{7} t^{8} + q^{6} t^{9} - q^{9} t^{5} + 3 \, q^{8} t^{6} + 8 \, q^{7} t^{7} + 17 \, q^{6} t^{8} - 13 \, q^{5} t^{9} + q^{4} t^{10} - 6 \, q^{8} t^{5} + 13 \, q^{7} t^{6} - 12 \, q^{6} t^{7} - 22 \, q^{5} t^{8} + 6 \, q^{4} t^{9} - 2 \, q^{8} t^{4} + 9 \, q^{7} t^{5} - 5 \, q^{6} t^{6} + 4 \, q^{5} t^{7} + 9 \, q^{4} t^{8} + 6 \, q^{7} t^{4} + 23 \, q^{6} t^{5} - 42 \, q^{5} t^{6} + 22 \, q^{4} t^{7} - 6 \, q^{3} t^{8} + 6 \, q^{7} t^{3} - 28 \, q^{6} t^{4} - 7 \, q^{5} t^{5} - 6 \, q^{4} t^{6} + 2 \, q^{3} t^{7} - 2 \, q^{6} t^{3} + 6 \, q^{5} t^{4} + 7 \, q^{4} t^{5} + 28 \, q^{3} t^{6} - 6 \, q^{2} t^{7} + 6 \, q^{6} t^{2} - 22 \, q^{5} t^{3} + 42 \, q^{4} t^{4} - 23 \, q^{3} t^{5} - 6 \, q^{2} t^{6} - 9 \, q^{5} t^{2} - 4 \, q^{4} t^{3} + 5 \, q^{3} t^{4} - 9 \, q^{2} t^{5} + 2 \, q t^{6} - 6 \, q^{5} t + 22 \, q^{4} t^{2} + 12 \, q^{3} t^{3} - 13 \, q^{2} t^{4} + 6 \, q t^{5} - q^{5} + 13 \, q^{4} t - 17 \, q^{3} t^{2} - 8 \, q^{2} t^{3} - 3 \, q t^{4} + t^{5} - q^{3} t - 19 \, q^{2} t^{2} + 16 \, q t^{3} + t^{4} - 3 \, q^{2} t + 18 \, q t^{2} - 6 \, t^{3} + q t - 4 \, t^{2}}{{\left(q t^{2} - 1\right)} {\left(q t + 1\right)}^{2} {\left(q t - 1\right)}^{3} {\left(q - t\right)} q^{4} {\left(t - 1\right)}^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
8 edges:	[[0, 3], [1, 4], [1, 5], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0083] 'EENg'

Zeta functions

ask[-]:

$-\frac{q^{4} t^{2} - q^{4} t - q^{4} + 2 \, q^{3} t - 3 \, q^{2} t^{2} + 3 \, q^{2} t - 2 \, q t^{2} + t^{3} + t^{2} - t}{{\left(q t - 1\right)}^{2} q^{4} {\left(t - 1\right)}^{2}}$

ask[+]:

$-\frac{q^{7} t^{7} + 2 \, q^{7} t^{6} - 5 \, q^{6} t^{7} - q^{5} t^{8} - 2 \, q^{8} t^{4} + 2 \, q^{7} t^{5} - 12 \, q^{6} t^{6} + 15 \, q^{5} t^{7} + q^{4} t^{8} - 2 \, q^{8} t^{3} + 12 \, q^{7} t^{4} - 10 \, q^{6} t^{5} + 16 \, q^{5} t^{6} - 12 \, q^{4} t^{7} - q^{3} t^{8} + 4 \, q^{7} t^{3} - 11 \, q^{6} t^{4} + 14 \, q^{4} t^{6} - 21 \, q^{3} t^{7} + 9 \, q^{2} t^{8} - q t^{9} - q^{7} t^{2} + 4 \, q^{6} t^{3} - 10 \, q^{5} t^{4} + 11 \, q^{4} t^{5} - 14 \, q^{3} t^{6} + 13 \, q^{2} t^{7} - 3 \, q t^{8} + 3 \, q^{7} t - 13 \, q^{6} t^{2} + 14 \, q^{5} t^{3} - 11 \, q^{4} t^{4} + 10 \, q^{3} t^{5} - 4 \, q^{2} t^{6} + q t^{7} + q^{7} - 9 \, q^{6} t + 21 \, q^{5} t^{2} - 14 \, q^{4} t^{3} + 11 \, q^{2} t^{5} - 4 \, q t^{6} + q^{5} t + 12 \, q^{4} t^{2} - 16 \, q^{3} t^{3} + 10 \, q^{2} t^{4} - 12 \, q t^{5} + 2 \, t^{6} - q^{4} t - 15 \, q^{3} t^{2} + 12 \, q^{2} t^{3} - 2 \, q t^{4} + 2 \, t^{5} + q^{3} t + 5 \, q^{2} t^{2} - 2 \, q t^{3} - q t^{2}}{{\left(q t^{2} - 1\right)} {\left(q t - 1\right)} {\left(t^{2} - q\right)} {\left(q - t\right)} q^{5} {\left(t - 1\right)}^{4}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
8 edges:	[[0, 3], [0, 5], [1, 3], [1, 5], [2, 4], [2, 5], [3, 4], [4, 5]]

[0084] 'EFz_'

Zeta functions
ask[-]:	$-\frac{q^{5} t + q^{5} - 2 \, q^{3} t - 2 \, q^{2} t + t^{2} + t}{{\left(q t - 1\right)} q^{5} {\left(t - 1\right)}^{2}}$
ask[+]:	$-\frac{q^{5} t + q^{5} - 2 \, q^{3} t - 2 \, q^{2} t + t^{2} + t}{{\left(q t - 1\right)} q^{5} {\left(t - 1\right)}^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
9 edges:	[[0, 3], [0, 4], [0, 5], [1, 3], [1, 4], [1, 5], [2, 3], [2, 4], [2, 5]]

[0085] 'EFzw'

Zeta functions

ask[-]:

$-\frac{{\left(q^{6} + q^{5} t - q^{4} t - 2 \, q^{3} t - q^{2} t + q t + t^{2}\right)} {\left(q - t\right)}}{{\left(q^{2} - t\right)} {\left(q t - 1\right)} q^{5} {\left(t - 1\right)}^{2}}$

ask[+]:

$\frac{q^{9} t^{3} - q^{8} t^{4} + q^{6} t^{6} + q^{9} t^{2} - 5 \, q^{8} t^{3} + 2 \, q^{7} t^{4} + 2 \, q^{6} t^{5} - 3 \, q^{5} t^{6} + 2 \, q^{9} t - 3 \, q^{8} t^{2} + 5 \, q^{6} t^{4} - 3 \, q^{5} t^{5} + q^{4} t^{6} + q^{9} - q^{8} t - 5 \, q^{7} t^{2} + 10 \, q^{6} t^{3} - 7 \, q^{4} t^{5} + 3 \, q^{3} t^{6} - 2 \, q^{7} t + 5 \, q^{5} t^{3} - 5 \, q^{4} t^{4} + 2 \, q^{2} t^{6} - 3 \, q^{6} t + 7 \, q^{5} t^{2} - 10 \, q^{3} t^{4} + 5 \, q^{2} t^{5} + q t^{6} - t^{7} - q^{5} t + 3 \, q^{4} t^{2} - 5 \, q^{3} t^{3} + 3 \, q t^{5} - 2 \, t^{6} + 3 \, q^{4} t - 2 \, q^{3} t^{2} - 2 \, q^{2} t^{3} + 5 \, q t^{4} - t^{5} - q^{3} t + q t^{3} - t^{4}}{{\left(q t^{2} - 1\right)} {\left(q^{2} - t\right)} {\left(t^{2} - q\right)} {\left(q - t\right)} q^{5} {\left(t - 1\right)}^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
11 edges:	[[0, 3], [0, 4], [0, 5], [1, 3], [1, 4], [1, 5], [2, 3], [2, 4], [2, 5], [3, 5], [4, 5]]

[0086] 'EF~w'

Zeta functions

ask[-]:

$-\frac{{\left(q^{3} - t\right)} {\left(q^{2} - t\right)}}{{\left(q t - 1\right)} q^{5} {\left(t - 1\right)}^{2}}$

ask[+]:

$\frac{3 \, q^{10} t^{4} - q^{12} t + q^{11} t^{2} + 3 \, q^{10} t^{3} - 9 \, q^{9} t^{4} - q^{12} - 2 \, q^{11} t + 2 \, q^{10} t^{2} - 7 \, q^{9} t^{3} + 8 \, q^{8} t^{4} - 3 \, q^{6} t^{6} + 6 \, q^{10} t - q^{9} t^{2} + 4 \, q^{8} t^{3} - 5 \, q^{7} t^{4} - 4 \, q^{6} t^{5} + 9 \, q^{5} t^{6} - 3 \, q^{9} t + 9 \, q^{8} t^{2} - 9 \, q^{7} t^{3} - q^{6} t^{4} + 16 \, q^{5} t^{5} - 9 \, q^{4} t^{6} + 9 \, q^{8} t - 16 \, q^{7} t^{2} + q^{6} t^{3} + 9 \, q^{5} t^{4} - 9 \, q^{4} t^{5} + 3 \, q^{3} t^{6} - 9 \, q^{7} t + 4 \, q^{6} t^{2} + 5 \, q^{5} t^{3} - 4 \, q^{4} t^{4} + q^{3} t^{5} - 6 \, q^{2} t^{6} + 3 \, q^{6} t - 8 \, q^{4} t^{3} + 7 \, q^{3} t^{4} - 2 \, q^{2} t^{5} + 2 \, q t^{6} + t^{7} + 9 \, q^{3} t^{3} - 3 \, q^{2} t^{4} - q t^{5} + t^{6} - 3 \, q^{2} t^{3}}{{\left(q^{3} - t^{2}\right)} {\left(q^{3} - t\right)} {\left(q t^{2} - 1\right)} {\left(q - t\right)} q^{5} {\left(t - 1\right)}^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
12 edges:	[[0, 3], [0, 4], [0, 5], [1, 3], [1, 4], [1, 5], [2, 3], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0087] 'EG?W'

Zeta functions
ask[-]:	$-\frac{q^{6} t^{2} + q^{5} t^{3} - q^{5} t^{2} - 3 \, q^{4} t^{2} + 3 \, q^{2} t + q t - q - t}{{\left(q^{3} t - 1\right)}^{2} {\left(q^{2} t - 1\right)}^{2} q}$
ask[+]:	$-\frac{q^{6} t^{2} + q^{5} t^{3} - q^{5} t^{2} - 3 \, q^{4} t^{2} + 3 \, q^{2} t + q t - q - t}{{\left(q^{3} t - 1\right)}^{2} {\left(q^{2} t - 1\right)}^{2} q}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
3 edges:	[[1, 2], [3, 5], [4, 5]]

[0088] 'EGCW'

Zeta functions

ask[-]:

$-\frac{q^{4} t - q^{3} t + q^{2} t^{2} - 2 \, q^{2} t + q^{2} - q t + t}{{\left(q^{3} t - 1\right)} {\left(q^{2} t - 1\right)} {\left(q t - 1\right)} q^{2}}$

ask[+]:

$-\frac{q^{12} t^{6} - 4 \, q^{11} t^{6} + q^{11} t^{5} + 8 \, q^{10} t^{6} + q^{9} t^{7} - 6 \, q^{10} t^{5} - 8 \, q^{9} t^{6} + q^{10} t^{4} + 6 \, q^{9} t^{5} - 5 \, q^{8} t^{6} - 10 \, q^{9} t^{4} - 2 \, q^{8} t^{5} + q^{7} t^{6} + 46 \, q^{8} t^{4} + 33 \, q^{7} t^{5} - 73 \, q^{7} t^{4} - 12 \, q^{6} t^{5} - 8 \, q^{7} t^{3} - 7 \, q^{6} t^{4} + q^{5} t^{5} - q^{7} t^{2} + 7 \, q^{6} t^{3} + 8 \, q^{5} t^{4} + 12 \, q^{6} t^{2} + 73 \, q^{5} t^{3} - 33 \, q^{5} t^{2} - 46 \, q^{4} t^{3} - q^{5} t + 2 \, q^{4} t^{2} + 10 \, q^{3} t^{3} + 5 \, q^{4} t - 6 \, q^{3} t^{2} - q^{2} t^{3} + 8 \, q^{3} t + 6 \, q^{2} t^{2} - q^{3} - 8 \, q^{2} t - q t^{2} + 4 \, q t - t}{{\left(q^{2} t - 1\right)}^{4} {\left(q t - 1\right)}^{4} q^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
4 edges:	[[1, 2], [3, 4], [3, 5], [4, 5]]

[0089] 'EGLW'

Zeta functions

ask[-]:

$-\frac{2 \, q^{3} t^{2} - q^{3} t - 4 \, q^{2} t^{2} + q t^{3} + 2 \, q^{2} t - 2 \, q t^{2} - q^{2} + 4 \, q t + t^{2} - 2 \, t}{{\left(q^{2} t - 1\right)} {\left(q t - 1\right)}^{3} q^{2}}$

ask[+]:

$\frac{q^{7} t^{4} - q^{6} t^{5} - 7 \, q^{6} t^{4} - q^{4} t^{6} + 3 \, q^{6} t^{3} + 27 \, q^{5} t^{4} + 8 \, q^{4} t^{5} - 22 \, q^{5} t^{3} - 53 \, q^{4} t^{4} - 3 \, q^{3} t^{5} + 6 \, q^{5} t^{2} + 61 \, q^{4} t^{3} + 33 \, q^{3} t^{4} - 33 \, q^{4} t^{2} - 61 \, q^{3} t^{3} - 6 \, q^{2} t^{4} + 3 \, q^{4} t + 53 \, q^{3} t^{2} + 22 \, q^{2} t^{3} - 8 \, q^{3} t - 27 \, q^{2} t^{2} - 3 \, q t^{3} + q^{3} + 7 \, q t^{2} + q t - t^{2}}{{\left(q t + 1\right)} {\left(q t - 1\right)}^{6} q^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
6 edges:	[[1, 2], [1, 5], [2, 4], [3, 4], [3, 5], [4, 5]]

[0090] 'EGNW'

Zeta functions

ask[-]:

ask[+]:

$\frac{3 \, q^{5} t^{5} - 4 \, q^{4} t^{6} - 2 \, q^{5} t^{4} - 7 \, q^{4} t^{5} + 11 \, q^{3} t^{6} - q^{2} t^{7} - 2 \, q^{5} t^{3} + 14 \, q^{4} t^{4} - 2 \, q^{3} t^{5} - 4 \, q^{2} t^{6} + 3 \, q^{4} t^{3} - 18 \, q^{3} t^{4} + 4 \, q^{2} t^{5} - q^{4} t^{2} - 2 \, q^{3} t^{3} + 2 \, q^{2} t^{4} + q t^{5} - 4 \, q^{3} t^{2} + 18 \, q^{2} t^{3} - 3 \, q t^{4} + 4 \, q^{3} t + 2 \, q^{2} t^{2} - 14 \, q t^{3} + 2 \, t^{4} + q^{3} - 11 \, q^{2} t + 7 \, q t^{2} + 2 \, t^{3} + 4 \, q t - 3 \, t^{2}}{{\left(q t^{2} - 1\right)}^{2} {\left(q t - 1\right)}^{3} q^{3} {\left(t - 1\right)}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
7 edges:	[[0, 5], [1, 2], [1, 5], [2, 4], [3, 4], [3, 5], [4, 5]]

[0091] 'EGcw'

Zeta functions

ask[-]:

$\frac{q^{5} t^{3} - 3 \, q^{4} t^{4} + 3 \, q^{4} t^{3} + 6 \, q^{3} t^{4} - q^{2} t^{5} - 6 \, q^{4} t^{2} - 7 \, q^{3} t^{3} + 3 \, q^{2} t^{4} + q^{4} t + 13 \, q^{3} t^{2} - 13 \, q^{2} t^{3} - q t^{4} - 3 \, q^{3} t + 7 \, q^{2} t^{2} + 6 \, q t^{3} + q^{3} - 6 \, q^{2} t - 3 \, q t^{2} + 3 \, q t - t^{2}}{{\left(q t - 1\right)}^{5} q^{3} {\left(t - 1\right)}}$

ask[+]:

$-\frac{q^{10} t^{10} + 4 \, q^{10} t^{9} - 6 \, q^{9} t^{10} + q^{10} t^{8} - 19 \, q^{9} t^{9} + 17 \, q^{8} t^{10} - 2 \, q^{9} t^{8} + 21 \, q^{8} t^{9} - 22 \, q^{7} t^{10} + q^{6} t^{11} - 7 \, q^{9} t^{7} + 22 \, q^{8} t^{8} + 5 \, q^{7} t^{9} + 4 \, q^{6} t^{10} - 2 \, q^{9} t^{6} + 9 \, q^{8} t^{7} - 71 \, q^{7} t^{8} + 8 \, q^{6} t^{9} + q^{5} t^{10} + 5 \, q^{8} t^{6} + 65 \, q^{7} t^{7} + 34 \, q^{6} t^{8} - 13 \, q^{5} t^{9} + 4 \, q^{8} t^{5} - 45 \, q^{7} t^{6} - 111 \, q^{6} t^{7} + 37 \, q^{5} t^{8} + q^{4} t^{9} + 18 \, q^{7} t^{5} + 81 \, q^{6} t^{6} - 16 \, q^{4} t^{8} + 2 \, q^{7} t^{4} - 106 \, q^{6} t^{5} + 59 \, q^{5} t^{6} + 20 \, q^{4} t^{7} + 20 \, q^{6} t^{4} + 59 \, q^{5} t^{5} - 106 \, q^{4} t^{6} + 2 \, q^{3} t^{7} - 16 \, q^{6} t^{3} + 81 \, q^{4} t^{5} + 18 \, q^{3} t^{6} + q^{6} t^{2} + 37 \, q^{5} t^{3} - 111 \, q^{4} t^{4} - 45 \, q^{3} t^{5} + 4 \, q^{2} t^{6} - 13 \, q^{5} t^{2} + 34 \, q^{4} t^{3} + 65 \, q^{3} t^{4} + 5 \, q^{2} t^{5} + q^{5} t + 8 \, q^{4} t^{2} - 71 \, q^{3} t^{3} + 9 \, q^{2} t^{4} - 2 \, q t^{5} + 4 \, q^{4} t + 5 \, q^{3} t^{2} + 22 \, q^{2} t^{3} - 7 \, q t^{4} + q^{4} - 22 \, q^{3} t + 21 \, q^{2} t^{2} - 2 \, q t^{3} + 17 \, q^{2} t - 19 \, q t^{2} + t^{3} - 6 \, q t + 4 \, t^{2} + t}{{\left(q t^{2} - 1\right)} {\left(q t + 1\right)}^{2} {\left(q t - 1\right)}^{5} q^{4} {\left(t - 1\right)}^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
6 edges:	[[0, 4], [1, 2], [2, 5], [3, 4], [3, 5], [4, 5]]

[0092] 'EGdo'

Zeta functions

ask[-]:

$-\frac{q^{4} t^{3} - 3 \, q^{4} t^{2} + q^{3} t^{3} + q^{4} t + 3 \, q^{3} t^{2} - 6 \, q^{2} t^{3} + q t^{4} - q^{3} t + 6 \, q^{2} t^{2} - q t^{3} + q^{3} - 6 \, q^{2} t + 3 \, q t^{2} + t^{3} + q t - 3 \, t^{2} + t}{{\left(q t - 1\right)}^{4} q^{3} {\left(t - 1\right)}}$

ask[+]:

$\frac{4 \, q^{9} t^{10} - 2 \, q^{8} t^{11} + 7 \, q^{9} t^{9} - 29 \, q^{8} t^{10} + 10 \, q^{7} t^{11} + q^{9} t^{8} - 27 \, q^{8} t^{9} + 86 \, q^{7} t^{10} - 25 \, q^{6} t^{11} - 16 \, q^{8} t^{8} + 8 \, q^{7} t^{9} - 102 \, q^{6} t^{10} + 32 \, q^{5} t^{11} - q^{4} t^{12} - 34 \, q^{8} t^{7} + 138 \, q^{7} t^{8} + 39 \, q^{6} t^{9} + 22 \, q^{5} t^{10} - 9 \, q^{4} t^{11} + 144 \, q^{7} t^{7} - 420 \, q^{6} t^{8} + 40 \, q^{5} t^{9} + 4 \, q^{4} t^{10} - 11 \, q^{7} t^{6} - 141 \, q^{6} t^{7} + 467 \, q^{5} t^{8} - 85 \, q^{4} t^{9} + 3 \, q^{3} t^{10} + 53 \, q^{7} t^{5} - 112 \, q^{6} t^{6} + 28 \, q^{5} t^{7} - 151 \, q^{4} t^{8} + 17 \, q^{3} t^{9} + 7 \, q^{7} t^{4} - 212 \, q^{6} t^{5} + 489 \, q^{5} t^{6} - 192 \, q^{4} t^{7} + 15 \, q^{3} t^{8} + 3 \, q^{2} t^{9} - 3 \, q^{7} t^{3} - 15 \, q^{6} t^{4} + 192 \, q^{5} t^{5} - 489 \, q^{4} t^{6} + 212 \, q^{3} t^{7} - 7 \, q^{2} t^{8} - 17 \, q^{6} t^{3} + 151 \, q^{5} t^{4} - 28 \, q^{4} t^{5} + 112 \, q^{3} t^{6} - 53 \, q^{2} t^{7} - 3 \, q^{6} t^{2} + 85 \, q^{5} t^{3} - 467 \, q^{4} t^{4} + 141 \, q^{3} t^{5} + 11 \, q^{2} t^{6} - 4 \, q^{5} t^{2} - 40 \, q^{4} t^{3} + 420 \, q^{3} t^{4} - 144 \, q^{2} t^{5} + 9 \, q^{5} t - 22 \, q^{4} t^{2} - 39 \, q^{3} t^{3} - 138 \, q^{2} t^{4} + 34 \, q t^{5} + q^{5} - 32 \, q^{4} t + 102 \, q^{3} t^{2} - 8 \, q^{2} t^{3} + 16 \, q t^{4} + 25 \, q^{3} t - 86 \, q^{2} t^{2} + 27 \, q t^{3} - t^{4} - 10 \, q^{2} t + 29 \, q t^{2} - 7 \, t^{3} + 2 \, q t - 4 \, t^{2}}{{\left(q t^{2} - 1\right)}^{3} {\left(q t - 1\right)}^{2} q^{5} {\left(t - 1\right)}^{5}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
6 edges:	[[0, 4], [1, 2], [1, 5], [2, 5], [3, 4], [3, 5]]

[0093] 'EGdw'

Zeta functions

ask[-]:

ask[+]:

$-\frac{q^{8} t^{11} - q^{9} t^{9} + 2 \, q^{8} t^{10} - 5 \, q^{7} t^{11} + q^{9} t^{8} - q^{8} t^{9} - 5 \, q^{7} t^{10} + 9 \, q^{6} t^{11} + q^{9} t^{7} - 12 \, q^{8} t^{8} + 28 \, q^{7} t^{9} - 14 \, q^{6} t^{10} - 2 \, q^{5} t^{11} - 2 \, q^{9} t^{6} + 16 \, q^{8} t^{7} - 8 \, q^{7} t^{8} - 34 \, q^{6} t^{9} + 43 \, q^{5} t^{10} - 14 \, q^{4} t^{11} + q^{3} t^{12} + 7 \, q^{8} t^{6} - 64 \, q^{7} t^{7} + 121 \, q^{6} t^{8} - 77 \, q^{5} t^{9} + 5 \, q^{3} t^{11} - 9 \, q^{8} t^{5} + 43 \, q^{7} t^{6} - 27 \, q^{6} t^{7} - 84 \, q^{5} t^{8} + 87 \, q^{4} t^{9} - 15 \, q^{3} t^{10} + 4 \, q^{8} t^{4} - 5 \, q^{7} t^{5} - 76 \, q^{6} t^{6} + 170 \, q^{5} t^{7} - 83 \, q^{4} t^{8} + 3 \, q^{3} t^{9} + q^{2} t^{10} + q^{8} t^{3} - 25 \, q^{7} t^{4} + 116 \, q^{6} t^{5} - 144 \, q^{5} t^{6} + 42 \, q^{4} t^{7} + 17 \, q^{3} t^{8} - 6 \, q^{2} t^{9} + 6 \, q^{7} t^{3} - 17 \, q^{6} t^{4} - 42 \, q^{5} t^{5} + 144 \, q^{4} t^{6} - 116 \, q^{3} t^{7} + 25 \, q^{2} t^{8} - q t^{9} - q^{7} t^{2} - 3 \, q^{6} t^{3} + 83 \, q^{5} t^{4} - 170 \, q^{4} t^{5} + 76 \, q^{3} t^{6} + 5 \, q^{2} t^{7} - 4 \, q t^{8} + 15 \, q^{6} t^{2} - 87 \, q^{5} t^{3} + 84 \, q^{4} t^{4} + 27 \, q^{3} t^{5} - 43 \, q^{2} t^{6} + 9 \, q t^{7} - 5 \, q^{6} t + 77 \, q^{4} t^{3} - 121 \, q^{3} t^{4} + 64 \, q^{2} t^{5} - 7 \, q t^{6} - q^{6} + 14 \, q^{5} t - 43 \, q^{4} t^{2} + 34 \, q^{3} t^{3} + 8 \, q^{2} t^{4} - 16 \, q t^{5} + 2 \, t^{6} + 2 \, q^{4} t + 14 \, q^{3} t^{2} - 28 \, q^{2} t^{3} + 12 \, q t^{4} - t^{5} - 9 \, q^{3} t + 5 \, q^{2} t^{2} + q t^{3} - t^{4} + 5 \, q^{2} t - 2 \, q t^{2} + t^{3} - q t}{{\left(q t^{2} - 1\right)}^{3} {\left(q t - 1\right)}^{2} {\left(q - t\right)}^{2} q^{4} {\left(t - 1\right)}^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
7 edges:	[[0, 4], [1, 2], [1, 5], [2, 5], [3, 4], [3, 5], [4, 5]]

[0094] 'EHQW'

Zeta functions

ask[-]:

$\frac{q^{6} t^{4} + q^{6} t^{3} - 4 \, q^{5} t^{4} + q^{5} t^{3} + q^{4} t^{4} - 5 \, q^{5} t^{2} + 8 \, q^{3} t^{4} - q^{2} t^{5} + 7 \, q^{4} t^{2} - 10 \, q^{3} t^{3} - q^{2} t^{4} + q^{4} t + 10 \, q^{3} t^{2} - 7 \, q^{2} t^{3} + q^{4} - 8 \, q^{3} t + 5 \, q t^{3} - q^{2} t - q t^{2} + 4 \, q t - t^{2} - t}{{\left(q t - 1\right)}^{4} q^{4} {\left(t - 1\right)}^{2}}$

ask[+]:

$\frac{q^{8} t^{8} + 4 \, q^{8} t^{7} - 5 \, q^{7} t^{8} + 4 \, q^{8} t^{6} - 25 \, q^{7} t^{7} + 11 \, q^{6} t^{8} + q^{8} t^{5} - 25 \, q^{7} t^{6} + 68 \, q^{6} t^{7} - 19 \, q^{5} t^{8} - 15 \, q^{7} t^{5} + 44 \, q^{6} t^{6} - 72 \, q^{5} t^{7} + 23 \, q^{4} t^{8} - q^{3} t^{9} - 10 \, q^{7} t^{4} + 104 \, q^{6} t^{5} - 73 \, q^{5} t^{6} + 7 \, q^{4} t^{7} - 4 \, q^{3} t^{8} + 39 \, q^{6} t^{4} - 235 \, q^{5} t^{5} + 151 \, q^{4} t^{6} - 8 \, q^{3} t^{7} + 8 \, q^{6} t^{3} - 67 \, q^{5} t^{4} + 169 \, q^{4} t^{5} - 81 \, q^{3} t^{6} + 6 \, q^{2} t^{7} + 6 \, q^{6} t^{2} - 81 \, q^{5} t^{3} + 169 \, q^{4} t^{4} - 67 \, q^{3} t^{5} + 8 \, q^{2} t^{6} - 8 \, q^{5} t^{2} + 151 \, q^{4} t^{3} - 235 \, q^{3} t^{4} + 39 \, q^{2} t^{5} - 4 \, q^{5} t + 7 \, q^{4} t^{2} - 73 \, q^{3} t^{3} + 104 \, q^{2} t^{4} - 10 \, q t^{5} - q^{5} + 23 \, q^{4} t - 72 \, q^{3} t^{2} + 44 \, q^{2} t^{3} - 15 \, q t^{4} - 19 \, q^{3} t + 68 \, q^{2} t^{2} - 25 \, q t^{3} + t^{4} + 11 \, q^{2} t - 25 \, q t^{2} + 4 \, t^{3} - 5 \, q t + 4 \, t^{2} + t}{{\left(q t^{2} - 1\right)} {\left(q t - 1\right)}^{3} q^{5} {\left(t - 1\right)}^{5}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
6 edges:	[[0, 5], [1, 2], [1, 4], [2, 3], [3, 5], [4, 5]]

[0095] 'EHUW'

Zeta functions

ask[-]:

$\frac{q^{4} t^{2} + 4 \, q^{4} t - 5 \, q^{3} t^{2} + q^{4} - 7 \, q^{3} t + 4 \, q^{2} t^{2} - 4 \, q^{2} t + 7 \, q t^{2} - t^{3} + 5 \, q t - 4 \, t^{2} - t}{{\left(q t - 1\right)}^{2} q^{4} {\left(t - 1\right)}^{2}}$

ask[+]:

$\frac{q^{7} t^{7} + q^{6} t^{8} + 2 \, q^{7} t^{6} - 7 \, q^{6} t^{7} - 4 \, q^{5} t^{8} + q^{7} t^{5} - 19 \, q^{6} t^{6} + 33 \, q^{5} t^{7} + 7 \, q^{6} t^{5} + 24 \, q^{5} t^{6} - 56 \, q^{4} t^{7} + 13 \, q^{3} t^{8} - q^{2} t^{9} - 5 \, q^{6} t^{4} - 31 \, q^{5} t^{5} + 40 \, q^{4} t^{6} + 13 \, q^{3} t^{7} - 5 \, q^{2} t^{8} - 6 \, q^{6} t^{3} + 62 \, q^{5} t^{4} - 27 \, q^{4} t^{5} - 50 \, q^{3} t^{6} + 9 \, q^{2} t^{7} + q^{6} t^{2} + 3 \, q^{5} t^{3} - 121 \, q^{4} t^{4} + 121 \, q^{3} t^{5} - 3 \, q^{2} t^{6} - q t^{7} - 9 \, q^{5} t^{2} + 50 \, q^{4} t^{3} + 27 \, q^{3} t^{4} - 62 \, q^{2} t^{5} + 6 \, q t^{6} + 5 \, q^{5} t - 13 \, q^{4} t^{2} - 40 \, q^{3} t^{3} + 31 \, q^{2} t^{4} + 5 \, q t^{5} + q^{5} - 13 \, q^{4} t + 56 \, q^{3} t^{2} - 24 \, q^{2} t^{3} - 7 \, q t^{4} - 33 \, q^{2} t^{2} + 19 \, q t^{3} - t^{4} + 4 \, q^{2} t + 7 \, q t^{2} - 2 \, t^{3} - q t - t^{2}}{{\left(q t^{2} - 1\right)}^{2} {\left(q t - 1\right)} q^{5} {\left(t - 1\right)}^{5}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
7 edges:	[[0, 5], [1, 2], [1, 4], [2, 3], [3, 4], [3, 5], [4, 5]]

[0096] 'EHnW'

Zeta functions

ask[-]:

$-\frac{q^{4} t^{3} - 3 \, q^{4} t^{2} + q^{5} - q^{4} t + 6 \, q^{3} t^{2} - 4 \, q^{2} t^{3} - 4 \, q^{3} t + 6 \, q^{2} t^{2} - q t^{3} + t^{4} - 3 \, q t^{2} + q t}{{\left(q t - 1\right)} q^{5} {\left(t - 1\right)}^{4}}$

ask[+]:

$-\frac{q^{7} t^{7} + q^{8} t^{5} + 2 \, q^{7} t^{6} - 7 \, q^{6} t^{7} - 2 \, q^{5} t^{8} + q^{4} t^{9} - 2 \, q^{8} t^{4} - 4 \, q^{7} t^{5} - 4 \, q^{6} t^{6} + 9 \, q^{5} t^{7} + 17 \, q^{4} t^{8} - 7 \, q^{3} t^{9} - q^{8} t^{3} + 4 \, q^{7} t^{4} + 25 \, q^{6} t^{5} - 26 \, q^{5} t^{6} + 14 \, q^{4} t^{7} - 34 \, q^{3} t^{8} + 12 \, q^{2} t^{9} + 2 \, q^{8} t^{2} - 9 \, q^{7} t^{3} + 20 \, q^{6} t^{4} - 61 \, q^{5} t^{5} + 52 \, q^{4} t^{6} - 9 \, q^{3} t^{7} + 6 \, q^{2} t^{8} - t^{10} + 2 \, q^{8} t - 12 \, q^{7} t^{2} + 26 \, q^{6} t^{3} - 12 \, q^{5} t^{4} + 12 \, q^{3} t^{6} - 26 \, q^{2} t^{7} + 12 \, q t^{8} - 2 \, t^{9} + q^{8} - 6 \, q^{6} t^{2} + 9 \, q^{5} t^{3} - 52 \, q^{4} t^{4} + 61 \, q^{3} t^{5} - 20 \, q^{2} t^{6} + 9 \, q t^{7} - 2 \, t^{8} - 12 \, q^{6} t + 34 \, q^{5} t^{2} - 14 \, q^{4} t^{3} + 26 \, q^{3} t^{4} - 25 \, q^{2} t^{5} - 4 \, q t^{6} + t^{7} + 7 \, q^{5} t - 17 \, q^{4} t^{2} - 9 \, q^{3} t^{3} + 4 \, q^{2} t^{4} + 4 \, q t^{5} + 2 \, t^{6} - q^{4} t + 2 \, q^{3} t^{2} + 7 \, q^{2} t^{3} - 2 \, q t^{4} - t^{5} - q t^{3}}{{\left(q t^{2} - 1\right)} {\left(t^{2} - q\right)}^{2} {\left(q - t\right)} q^{5} {\left(t - 1\right)}^{4}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
9 edges:	[[0, 4], [0, 5], [1, 2], [1, 5], [2, 3], [2, 4], [3, 4], [3, 5], [4, 5]]

[0097] 'EI]w'

Zeta functions

ask[-]:

$\frac{q^{4} t^{3} - 2 \, q^{4} t^{2} - q^{3} t^{3} + q^{5} - 2 \, q^{4} t + 5 \, q^{3} t^{2} - 2 \, q^{2} t^{3} - 2 \, q^{3} t + 5 \, q^{2} t^{2} - 2 \, q t^{3} + t^{4} - q^{2} t - 2 \, q t^{2} + q t}{{\left(q t - 1\right)}^{2} {\left(q - t\right)} q^{4} {\left(t - 1\right)}^{2}}$

ask[+]:

$-\frac{q^{8} t^{10} - 3 \, q^{8} t^{9} - q^{6} t^{11} + 3 \, q^{9} t^{7} - 11 \, q^{8} t^{8} + 24 \, q^{7} t^{9} - 16 \, q^{6} t^{10} + 5 \, q^{5} t^{11} + 2 \, q^{9} t^{6} - 15 \, q^{8} t^{7} + 34 \, q^{7} t^{8} - 47 \, q^{6} t^{9} + 29 \, q^{5} t^{10} - 6 \, q^{4} t^{11} + 5 \, q^{8} t^{6} - 6 \, q^{7} t^{7} + 18 \, q^{6} t^{8} - 17 \, q^{5} t^{9} + 13 \, q^{4} t^{10} - 7 \, q^{3} t^{11} + q^{2} t^{12} - 21 \, q^{7} t^{6} + 45 \, q^{6} t^{7} - 76 \, q^{5} t^{8} + 64 \, q^{4} t^{9} - 28 \, q^{3} t^{10} + 5 \, q^{2} t^{11} - 9 \, q^{8} t^{4} + 45 \, q^{7} t^{5} - 74 \, q^{6} t^{6} + 75 \, q^{5} t^{7} - 40 \, q^{4} t^{8} + 2 \, q^{3} t^{9} + 3 \, q^{2} t^{10} - 3 \, q^{8} t^{3} + 23 \, q^{7} t^{4} - 76 \, q^{6} t^{5} + 102 \, q^{5} t^{6} - 79 \, q^{4} t^{7} + 44 \, q^{3} t^{8} - 8 \, q^{2} t^{9} - 8 \, q^{7} t^{3} + 44 \, q^{6} t^{4} - 79 \, q^{5} t^{5} + 102 \, q^{4} t^{6} - 76 \, q^{3} t^{7} + 23 \, q^{2} t^{8} - 3 \, q t^{9} + 3 \, q^{7} t^{2} + 2 \, q^{6} t^{3} - 40 \, q^{5} t^{4} + 75 \, q^{4} t^{5} - 74 \, q^{3} t^{6} + 45 \, q^{2} t^{7} - 9 \, q t^{8} + 5 \, q^{7} t - 28 \, q^{6} t^{2} + 64 \, q^{5} t^{3} - 76 \, q^{4} t^{4} + 45 \, q^{3} t^{5} - 21 \, q^{2} t^{6} + q^{7} - 7 \, q^{6} t + 13 \, q^{5} t^{2} - 17 \, q^{4} t^{3} + 18 \, q^{3} t^{4} - 6 \, q^{2} t^{5} + 5 \, q t^{6} - 6 \, q^{5} t + 29 \, q^{4} t^{2} - 47 \, q^{3} t^{3} + 34 \, q^{2} t^{4} - 15 \, q t^{5} + 2 \, t^{6} + 5 \, q^{4} t - 16 \, q^{3} t^{2} + 24 \, q^{2} t^{3} - 11 \, q t^{4} + 3 \, t^{5} - q^{3} t - 3 \, q t^{3} + q t^{2}}{{\left(q t^{2} - 1\right)}^{3} {\left(q - t\right)}^{2} q^{5} {\left(t + 1\right)} {\left(t - 1\right)}^{4}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
9 edges:	[[0, 5], [1, 2], [1, 3], [1, 4], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0098] 'EI_w'

Zeta functions

ask[-]:

$\frac{q^{6} t^{4} + 2 \, q^{6} t^{3} - 4 \, q^{5} t^{4} - 2 \, q^{5} t^{3} + q^{4} t^{4} - 6 \, q^{5} t^{2} + 2 \, q^{4} t^{3} + 8 \, q^{3} t^{4} - q^{2} t^{5} + 10 \, q^{4} t^{2} - 8 \, q^{3} t^{3} - q^{2} t^{4} + q^{4} t + 8 \, q^{3} t^{2} - 10 \, q^{2} t^{3} + q^{4} - 8 \, q^{3} t - 2 \, q^{2} t^{2} + 6 \, q t^{3} - q^{2} t + 2 \, q t^{2} + 4 \, q t - 2 \, t^{2} - t}{{\left(q t - 1\right)}^{4} q^{4} {\left(t - 1\right)}^{2}}$

ask[+]:

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
6 edges:	[[0, 4], [1, 2], [1, 3], [2, 5], [3, 5], [4, 5]]

[0099] 'EIe_'

Zeta functions
ask[-]:	$-\frac{q^{5} t^{3} + 8 \, q^{5} t^{2} - 6 \, q^{4} t^{3} + 8 \, q^{5} t - 33 \, q^{4} t^{2} + 13 \, q^{3} t^{3} + q^{5} - 15 \, q^{4} t + 28 \, q^{3} t^{2} - 5 \, q^{2} t^{3} - 5 \, q^{3} t + 28 \, q^{2} t^{2} - 15 \, q t^{3} + t^{4} + 13 \, q^{2} t - 33 \, q t^{2} + 8 \, t^{3} - 6 \, q t + 8 \, t^{2} + t}{{\left(q t - 1\right)} q^{5} {\left(t - 1\right)}^{4}}$
ask[+]:	$-\frac{q^{5} t^{3} + 8 \, q^{5} t^{2} - 6 \, q^{4} t^{3} + 8 \, q^{5} t - 33 \, q^{4} t^{2} + 13 \, q^{3} t^{3} + q^{5} - 15 \, q^{4} t + 28 \, q^{3} t^{2} - 5 \, q^{2} t^{3} - 5 \, q^{3} t + 28 \, q^{2} t^{2} - 15 \, q t^{3} + t^{4} + 13 \, q^{2} t - 33 \, q t^{2} + 8 \, t^{3} - 6 \, q t + 8 \, t^{2} + t}{{\left(q t - 1\right)} q^{5} {\left(t - 1\right)}^{4}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
6 edges:	[[0, 4], [0, 5], [1, 2], [1, 3], [2, 5], [3, 4]]

[0100] 'EImo'

Zeta functions
ask[-]:	$\frac{2 \, q^{5} t - q^{4} t^{2} + q^{5} - 2 \, q^{4} t - q^{3} t^{2} - 5 \, q^{3} t + 5 \, q^{2} t^{2} + q^{2} t + 2 \, q t^{2} - t^{3} + q t - 2 \, t^{2}}{{\left(q t - 1\right)} q^{5} {\left(t - 1\right)}^{3}}$
ask[+]:	$\frac{2 \, q^{5} t - q^{4} t^{2} + q^{5} - 2 \, q^{4} t - q^{3} t^{2} - 5 \, q^{3} t + 5 \, q^{2} t^{2} + q^{2} t + 2 \, q t^{2} - t^{3} + q t - 2 \, t^{2}}{{\left(q t - 1\right)} q^{5} {\left(t - 1\right)}^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
8 edges:	[[0, 4], [0, 5], [1, 2], [1, 3], [2, 4], [2, 5], [3, 4], [3, 5]]

[0101] 'EImw'

Zeta functions

ask[-]:

$\frac{{\left(q^{4} t + q^{4} - 4 \, q^{2} t + t^{2} + t\right)} {\left(q - t\right)}}{{\left(q t - 1\right)} q^{5} {\left(t - 1\right)}^{3}}$

ask[+]:

$\frac{4 \, q^{7} t^{9} + 2 \, q^{9} t^{6} - 9 \, q^{8} t^{7} + 11 \, q^{7} t^{8} - 19 \, q^{6} t^{9} - q^{5} t^{10} + 4 \, q^{9} t^{5} - 23 \, q^{8} t^{6} + 34 \, q^{7} t^{7} - 20 \, q^{6} t^{8} + 18 \, q^{5} t^{9} + 7 \, q^{4} t^{10} + 4 \, q^{9} t^{4} - 11 \, q^{8} t^{5} + 23 \, q^{7} t^{6} + 9 \, q^{6} t^{7} - 43 \, q^{5} t^{8} + 22 \, q^{4} t^{9} - 12 \, q^{3} t^{10} + q^{9} t^{3} + q^{8} t^{4} - 29 \, q^{7} t^{5} + 64 \, q^{6} t^{6} - 84 \, q^{5} t^{7} + 73 \, q^{4} t^{8} - 13 \, q^{3} t^{9} - 2 \, q^{2} t^{10} + q t^{11} + q^{8} t^{3} - q^{7} t^{4} + 27 \, q^{6} t^{5} - 27 \, q^{5} t^{6} - 23 \, q^{4} t^{7} + 15 \, q^{3} t^{8} - 21 \, q^{2} t^{9} + 5 \, q t^{10} - 8 \, q^{8} t^{2} + 23 \, q^{7} t^{3} - 71 \, q^{6} t^{4} + 62 \, q^{5} t^{5} - 62 \, q^{4} t^{6} + 71 \, q^{3} t^{7} - 23 \, q^{2} t^{8} + 8 \, q t^{9} - 5 \, q^{8} t + 21 \, q^{7} t^{2} - 15 \, q^{6} t^{3} + 23 \, q^{5} t^{4} + 27 \, q^{4} t^{5} - 27 \, q^{3} t^{6} + q^{2} t^{7} - q t^{8} - q^{8} + 2 \, q^{7} t + 13 \, q^{6} t^{2} - 73 \, q^{5} t^{3} + 84 \, q^{4} t^{4} - 64 \, q^{3} t^{5} + 29 \, q^{2} t^{6} - q t^{7} - t^{8} + 12 \, q^{6} t - 22 \, q^{5} t^{2} + 43 \, q^{4} t^{3} - 9 \, q^{3} t^{4} - 23 \, q^{2} t^{5} + 11 \, q t^{6} - 4 \, t^{7} - 7 \, q^{5} t - 18 \, q^{4} t^{2} + 20 \, q^{3} t^{3} - 34 \, q^{2} t^{4} + 23 \, q t^{5} - 4 \, t^{6} + q^{4} t + 19 \, q^{3} t^{2} - 11 \, q^{2} t^{3} + 9 \, q t^{4} - 2 \, t^{5} - 4 \, q^{2} t^{2}}{{\left(q t^{2} - 1\right)}^{2} {\left(q - t\right)}^{3} q^{5} {\left(t + 1\right)}^{2} {\left(t - 1\right)}^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
9 edges:	[[0, 4], [0, 5], [1, 2], [1, 3], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0102] 'EIno'

Zeta functions

ask[-]:

$\frac{q^{6} t^{3} - 3 \, q^{6} t^{2} + q^{5} t^{3} - 2 \, q^{4} t^{4} + q^{7} - q^{6} t + 4 \, q^{5} t^{2} - q^{4} t^{3} + 2 \, q^{3} t^{4} - 4 \, q^{5} t + 10 \, q^{4} t^{2} - 10 \, q^{3} t^{3} + 4 \, q^{2} t^{4} - 2 \, q^{4} t + q^{3} t^{2} - 4 \, q^{2} t^{3} + q t^{4} - t^{5} + 2 \, q^{3} t - q^{2} t^{2} + 3 \, q t^{3} - q t^{2}}{{\left(q t - 1\right)} {\left(q - t\right)}^{2} q^{5} {\left(t - 1\right)}^{3}}$

ask[+]:

$-\frac{q^{7} t^{7} - q^{9} t^{4} - q^{8} t^{5} + 2 \, q^{7} t^{6} - 5 \, q^{6} t^{7} + q^{9} t^{3} - q^{8} t^{4} + 13 \, q^{7} t^{5} - 16 \, q^{6} t^{6} + 13 \, q^{5} t^{7} - q^{4} t^{8} + 3 \, q^{9} t^{2} - 15 \, q^{8} t^{3} + 25 \, q^{7} t^{4} - 32 \, q^{6} t^{5} + 16 \, q^{5} t^{6} - 2 \, q^{4} t^{7} - q^{3} t^{8} + 3 \, q^{9} t - 14 \, q^{8} t^{2} + 27 \, q^{7} t^{3} - 13 \, q^{6} t^{4} - 21 \, q^{5} t^{5} + 44 \, q^{4} t^{6} - 32 \, q^{3} t^{7} + 6 \, q^{2} t^{8} + q^{9} - 4 \, q^{8} t - 6 \, q^{7} t^{2} + 33 \, q^{6} t^{3} - 65 \, q^{5} t^{4} + 65 \, q^{4} t^{5} - 33 \, q^{3} t^{6} + 6 \, q^{2} t^{7} + 4 \, q t^{8} - t^{9} - 6 \, q^{7} t + 32 \, q^{6} t^{2} - 44 \, q^{5} t^{3} + 21 \, q^{4} t^{4} + 13 \, q^{3} t^{5} - 27 \, q^{2} t^{6} + 14 \, q t^{7} - 3 \, t^{8} + q^{6} t + 2 \, q^{5} t^{2} - 16 \, q^{4} t^{3} + 32 \, q^{3} t^{4} - 25 \, q^{2} t^{5} + 15 \, q t^{6} - 3 \, t^{7} + q^{5} t - 13 \, q^{4} t^{2} + 16 \, q^{3} t^{3} - 13 \, q^{2} t^{4} + q t^{5} - t^{6} + 5 \, q^{3} t^{2} - 2 \, q^{2} t^{3} + q t^{4} + t^{5} - q^{2} t^{2}}{{\left(q t^{2} - 1\right)} {\left(t^{2} - q\right)} {\left(q - t\right)}^{3} q^{5} {\left(t - 1\right)}^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
9 edges:	[[0, 4], [0, 5], [1, 2], [1, 3], [1, 5], [2, 4], [2, 5], [3, 4], [3, 5]]

[0103] 'EInw'

Zeta functions

ask[-]:

$-\frac{q^{4} t^{2} - q^{5} - q^{3} t^{2} + 3 \, q^{3} t - 3 \, q^{2} t^{2} + q^{2} t + t^{3} - q t}{{\left(q t - 1\right)} q^{5} {\left(t - 1\right)}^{3}}$

ask[+]:

$-\frac{q^{11} t^{6} - q^{8} t^{9} + q^{12} t^{4} + q^{11} t^{5} - 7 \, q^{10} t^{6} + 2 \, q^{9} t^{7} + 2 \, q^{7} t^{9} - q^{12} t^{3} - q^{11} t^{4} - 11 \, q^{10} t^{5} + 14 \, q^{9} t^{6} + 7 \, q^{8} t^{7} - 5 \, q^{7} t^{8} + 2 \, q^{6} t^{9} + 2 \, q^{5} t^{10} - 2 \, q^{12} t^{2} + 10 \, q^{11} t^{3} - 5 \, q^{10} t^{4} + 5 \, q^{9} t^{5} + 22 \, q^{8} t^{6} - 40 \, q^{7} t^{7} - 3 \, q^{5} t^{9} - 7 \, q^{4} t^{10} - 2 \, q^{12} t + 8 \, q^{11} t^{2} - 5 \, q^{10} t^{3} - 30 \, q^{9} t^{4} + 50 \, q^{8} t^{5} - 39 \, q^{7} t^{6} - 4 \, q^{6} t^{7} + 46 \, q^{5} t^{8} - 2 \, q^{4} t^{9} + 6 \, q^{3} t^{10} - q^{12} + q^{11} t + 13 \, q^{10} t^{2} - 33 \, q^{9} t^{3} + 33 \, q^{8} t^{4} + 18 \, q^{7} t^{5} - 68 \, q^{6} t^{6} + 59 \, q^{5} t^{7} - 17 \, q^{4} t^{8} - 24 \, q^{3} t^{9} + 5 \, q^{2} t^{10} + 5 \, q^{10} t - 24 \, q^{9} t^{2} - 17 \, q^{8} t^{3} + 59 \, q^{7} t^{4} - 68 \, q^{6} t^{5} + 18 \, q^{5} t^{6} + 33 \, q^{4} t^{7} - 33 \, q^{3} t^{8} + 13 \, q^{2} t^{9} + q t^{10} - t^{11} + 6 \, q^{9} t - 2 \, q^{8} t^{2} + 46 \, q^{7} t^{3} - 4 \, q^{6} t^{4} - 39 \, q^{5} t^{5} + 50 \, q^{4} t^{6} - 30 \, q^{3} t^{7} - 5 \, q^{2} t^{8} + 8 \, q t^{9} - 2 \, t^{10} - 7 \, q^{8} t - 3 \, q^{7} t^{2} - 40 \, q^{5} t^{4} + 22 \, q^{4} t^{5} + 5 \, q^{3} t^{6} - 5 \, q^{2} t^{7} + 10 \, q t^{8} - 2 \, t^{9} + 2 \, q^{7} t + 2 \, q^{6} t^{2} - 5 \, q^{5} t^{3} + 7 \, q^{4} t^{4} + 14 \, q^{3} t^{5} - 11 \, q^{2} t^{6} - q t^{7} - t^{8} + 2 \, q^{5} t^{2} + 2 \, q^{3} t^{4} - 7 \, q^{2} t^{5} + q t^{6} + t^{7} - q^{4} t^{2} + q t^{5}}{{\left(q t^{2} - 1\right)} {\left(q^{2} - t\right)}^{2} {\left(t^{2} - q\right)}^{2} {\left(q - t\right)} q^{5} {\left(t - 1\right)}^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
10 edges:	[[0, 4], [0, 5], [1, 2], [1, 3], [1, 5], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0104] 'EJYW'

Zeta functions

ask[-]:

$-\frac{q^{4} t^{2} - q^{4} t - q^{4} + 2 \, q^{3} t - 3 \, q^{2} t^{2} + 3 \, q^{2} t - 2 \, q t^{2} + t^{3} + t^{2} - t}{{\left(q t - 1\right)}^{2} q^{4} {\left(t - 1\right)}^{2}}$

ask[+]:

$\frac{q^{7} t^{9} - 4 \, q^{8} t^{7} + 5 \, q^{7} t^{8} - 4 \, q^{6} t^{9} - 6 \, q^{8} t^{6} + 25 \, q^{7} t^{7} - 25 \, q^{6} t^{8} + 8 \, q^{5} t^{9} - q^{8} t^{5} + 14 \, q^{7} t^{6} - 37 \, q^{6} t^{7} + 28 \, q^{5} t^{8} - 5 \, q^{4} t^{9} + 13 \, q^{6} t^{6} - 22 \, q^{5} t^{7} + 24 \, q^{4} t^{8} - 10 \, q^{3} t^{9} + q^{2} t^{10} + 15 \, q^{7} t^{4} - 35 \, q^{6} t^{5} - q^{5} t^{6} + 43 \, q^{4} t^{7} - 33 \, q^{3} t^{8} + 6 \, q^{2} t^{9} + 6 \, q^{7} t^{3} - 55 \, q^{6} t^{4} + 101 \, q^{5} t^{5} - 68 \, q^{4} t^{6} + 9 \, q^{3} t^{7} + 4 \, q^{2} t^{8} + 6 \, q^{5} t^{4} - 6 \, q^{3} t^{6} - 4 \, q^{6} t^{2} - 9 \, q^{5} t^{3} + 68 \, q^{4} t^{4} - 101 \, q^{3} t^{5} + 55 \, q^{2} t^{6} - 6 \, q t^{7} - 6 \, q^{6} t + 33 \, q^{5} t^{2} - 43 \, q^{4} t^{3} + q^{3} t^{4} + 35 \, q^{2} t^{5} - 15 \, q t^{6} - q^{6} + 10 \, q^{5} t - 24 \, q^{4} t^{2} + 22 \, q^{3} t^{3} - 13 \, q^{2} t^{4} + 5 \, q^{4} t - 28 \, q^{3} t^{2} + 37 \, q^{2} t^{3} - 14 \, q t^{4} + t^{5} - 8 \, q^{3} t + 25 \, q^{2} t^{2} - 25 \, q t^{3} + 6 \, t^{4} + 4 \, q^{2} t - 5 \, q t^{2} + 4 \, t^{3} - q t}{{\left(q t^{2} - 1\right)}^{3} {\left(q - t\right)} q^{5} {\left(t - 1\right)}^{4}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
8 edges:	[[0, 5], [1, 2], [1, 3], [1, 4], [2, 3], [2, 4], [3, 5], [4, 5]]

[0105] 'EJ\w'

Zeta functions
ask[-]:	$\frac{q^{3} - t}{{\left(q^{2} t - 1\right)} {\left(q t - 1\right)} q^{3}}$
ask[+]:	$-\frac{4 \, q^{5} t^{2} + 6 \, q^{4} t^{3} - 10 \, q^{4} t^{2} - 20 \, q^{3} t^{3} + q^{5} + 9 \, q^{4} t + 5 \, q^{3} t^{2} + 25 \, q^{2} t^{3} - 25 \, q^{3} t - 5 \, q^{2} t^{2} - 9 \, q t^{3} - t^{4} + 20 \, q^{2} t + 10 \, q t^{2} - 6 \, q t - 4 \, t^{2}}{{\left(q t - 1\right)}^{2} {\left(q - t\right)} q^{4} {\left(t + 1\right)} {\left(t - 1\right)}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
10 edges:	[[1, 2], [1, 3], [1, 4], [1, 5], [2, 3], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0106] 'EJ]w'

Zeta functions

ask[-]:

$\frac{q^{4} t^{2} - q^{5} + q^{4} t - 2 \, q^{3} t^{2} + q^{3} t - q^{2} t^{2} + 2 \, q^{2} t - q t^{2} + t^{3} - q t}{{\left(q t - 1\right)}^{2} {\left(q - t\right)} q^{4} {\left(t - 1\right)}}$

ask[+]:

$-\frac{3 \, q^{6} t^{9} - 4 \, q^{8} t^{6} - 13 \, q^{7} t^{7} + 12 \, q^{6} t^{8} - 6 \, q^{5} t^{9} - 4 \, q^{4} t^{10} + q^{9} t^{4} + 7 \, q^{8} t^{5} - 5 \, q^{7} t^{6} + 56 \, q^{6} t^{7} - 28 \, q^{5} t^{8} - 20 \, q^{4} t^{9} + 16 \, q^{3} t^{10} + 15 \, q^{8} t^{4} - 34 \, q^{7} t^{5} + 20 \, q^{6} t^{6} - 48 \, q^{5} t^{7} - 23 \, q^{4} t^{8} + 75 \, q^{3} t^{9} - 23 \, q^{2} t^{10} - q^{9} t^{2} + 7 \, q^{8} t^{3} - 40 \, q^{7} t^{4} - 12 \, q^{6} t^{5} + 82 \, q^{5} t^{6} - 59 \, q^{4} t^{7} + 80 \, q^{3} t^{8} - 64 \, q^{2} t^{9} + 6 \, q t^{10} + t^{11} - 2 \, q^{9} t - 10 \, q^{8} t^{2} + 23 \, q^{7} t^{3} - 34 \, q^{6} t^{4} + 146 \, q^{5} t^{5} - 146 \, q^{4} t^{6} + 34 \, q^{3} t^{7} - 23 \, q^{2} t^{8} + 10 \, q t^{9} + 2 \, t^{10} - q^{9} - 6 \, q^{8} t + 64 \, q^{7} t^{2} - 80 \, q^{6} t^{3} + 59 \, q^{5} t^{4} - 82 \, q^{4} t^{5} + 12 \, q^{3} t^{6} + 40 \, q^{2} t^{7} - 7 \, q t^{8} + t^{9} + 23 \, q^{7} t - 75 \, q^{6} t^{2} + 23 \, q^{5} t^{3} + 48 \, q^{4} t^{4} - 20 \, q^{3} t^{5} + 34 \, q^{2} t^{6} - 15 \, q t^{7} - 16 \, q^{6} t + 20 \, q^{5} t^{2} + 28 \, q^{4} t^{3} - 56 \, q^{3} t^{4} + 5 \, q^{2} t^{5} - 7 \, q t^{6} - t^{7} + 4 \, q^{5} t + 6 \, q^{4} t^{2} - 12 \, q^{3} t^{3} + 13 \, q^{2} t^{4} + 4 \, q t^{5} - 3 \, q^{3} t^{2}}{{\left(q t^{2} - 1\right)} {\left(t^{2} - q\right)}^{2} {\left(q - t\right)}^{2} q^{5} {\left(t + 1\right)} {\left(t - 1\right)}^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
10 edges:	[[0, 5], [1, 2], [1, 3], [1, 4], [2, 3], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0107] 'EJ^w'

Zeta functions

ask[-]:

$-\frac{{\left(q^{3} - t\right)} {\left(q - t\right)}}{{\left(q t - 1\right)}^{2} q^{4} {\left(t - 1\right)}}$

ask[+]:

$\frac{q^{7} t^{8} + 4 \, q^{10} t^{4} + 18 \, q^{9} t^{5} + 15 \, q^{8} t^{6} - 5 \, q^{6} t^{8} + 3 \, q^{5} t^{9} - 4 \, q^{10} t^{3} - 6 \, q^{9} t^{4} - 64 \, q^{8} t^{5} - 90 \, q^{7} t^{6} - 30 \, q^{6} t^{7} + 11 \, q^{5} t^{8} - 7 \, q^{4} t^{9} - 2 \, q^{11} t - 17 \, q^{10} t^{2} + 8 \, q^{9} t^{3} + 7 \, q^{8} t^{4} + 58 \, q^{7} t^{5} + 174 \, q^{6} t^{6} + 124 \, q^{5} t^{7} - 3 \, q^{4} t^{8} + q^{3} t^{9} - q^{11} - 4 \, q^{10} t + 56 \, q^{9} t^{2} + 66 \, q^{8} t^{3} - 9 \, q^{7} t^{4} - 6 \, q^{6} t^{5} - 97 \, q^{5} t^{6} - 172 \, q^{4} t^{7} - 40 \, q^{3} t^{8} + 11 \, q^{2} t^{9} + 11 \, q^{9} t - 40 \, q^{8} t^{2} - 172 \, q^{7} t^{3} - 97 \, q^{6} t^{4} - 6 \, q^{5} t^{5} - 9 \, q^{4} t^{6} + 66 \, q^{3} t^{7} + 56 \, q^{2} t^{8} - 4 \, q t^{9} - t^{10} + q^{8} t - 3 \, q^{7} t^{2} + 124 \, q^{6} t^{3} + 174 \, q^{5} t^{4} + 58 \, q^{4} t^{5} + 7 \, q^{3} t^{6} + 8 \, q^{2} t^{7} - 17 \, q t^{8} - 2 \, t^{9} - 7 \, q^{7} t + 11 \, q^{6} t^{2} - 30 \, q^{5} t^{3} - 90 \, q^{4} t^{4} - 64 \, q^{3} t^{5} - 6 \, q^{2} t^{6} - 4 \, q t^{7} + 3 \, q^{6} t - 5 \, q^{5} t^{2} + 15 \, q^{3} t^{4} + 18 \, q^{2} t^{5} + 4 \, q t^{6} + q^{4} t^{2}}{{\left(q t^{2} - 1\right)} {\left(q^{2} - t\right)} {\left(t^{2} - q\right)}^{2} {\left(q + t\right)} {\left(q - t\right)} q^{5} {\left(t - 1\right)}^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
11 edges:	[[0, 5], [1, 2], [1, 3], [1, 4], [1, 5], [2, 3], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0108] 'EJaG'

Zeta functions

ask[-]:

$-\frac{q^{5} t + q^{4} - 2 \, q^{3} t - 2 \, q^{2} t + q t^{2} + t}{{\left(q^{2} t - 1\right)} {\left(q t - 1\right)} q^{4} {\left(t - 1\right)}}$

ask[+]:

$-\frac{q^{6} t^{5} + 18 \, q^{6} t^{4} - 6 \, q^{5} t^{5} + 71 \, q^{6} t^{3} - 138 \, q^{5} t^{4} + 21 \, q^{4} t^{5} + 71 \, q^{6} t^{2} - 486 \, q^{5} t^{3} + 447 \, q^{4} t^{4} - 46 \, q^{3} t^{5} + 18 \, q^{6} t - 390 \, q^{5} t^{2} + 1359 \, q^{4} t^{3} - 800 \, q^{3} t^{4} + 66 \, q^{2} t^{5} + q^{6} - 60 \, q^{5} t + 807 \, q^{4} t^{2} - 1908 \, q^{3} t^{3} + 807 \, q^{2} t^{4} - 60 \, q t^{5} + t^{6} + 66 \, q^{4} t - 800 \, q^{3} t^{2} + 1359 \, q^{2} t^{3} - 390 \, q t^{4} + 18 \, t^{5} - 46 \, q^{3} t + 447 \, q^{2} t^{2} - 486 \, q t^{3} + 71 \, t^{4} + 21 \, q^{2} t - 138 \, q t^{2} + 71 \, t^{3} - 6 \, q t + 18 \, t^{2} + t}{q^{6} {\left(t - 1\right)}^{7}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
6 edges:	[[0, 4], [0, 5], [1, 2], [1, 3], [2, 3], [4, 5]]

[0109] 'EJeg'

Zeta functions

ask[-]:

$-\frac{q^{4} t^{3} + q^{5} t - 5 \, q^{4} t^{2} + q^{3} t^{3} + q^{5} - 2 \, q^{4} t + 8 \, q^{3} t^{2} - 5 \, q^{2} t^{3} - 5 \, q^{3} t + 8 \, q^{2} t^{2} - 2 \, q t^{3} + t^{4} + q^{2} t - 5 \, q t^{2} + t^{3} + q t}{{\left(q t - 1\right)} q^{5} {\left(t - 1\right)}^{4}}$

ask[+]:

$-\frac{q^{8} t^{9} + 6 \, q^{7} t^{10} + q^{6} t^{11} - 2 \, q^{9} t^{7} - 20 \, q^{8} t^{8} + 9 \, q^{7} t^{9} - 34 \, q^{6} t^{10} - 9 \, q^{5} t^{11} + 5 \, q^{10} t^{5} + 11 \, q^{9} t^{6} - 26 \, q^{8} t^{7} + 107 \, q^{7} t^{8} - 43 \, q^{6} t^{9} + 68 \, q^{5} t^{10} + 30 \, q^{4} t^{11} - 6 \, q^{10} t^{4} + 9 \, q^{9} t^{5} - 36 \, q^{8} t^{6} + 84 \, q^{7} t^{7} - 143 \, q^{6} t^{8} + 3 \, q^{5} t^{9} - 25 \, q^{4} t^{10} - 54 \, q^{3} t^{11} + q^{11} t^{2} - 17 \, q^{10} t^{3} + 20 \, q^{9} t^{4} - 9 \, q^{8} t^{5} - 161 \, q^{7} t^{6} + 112 \, q^{6} t^{7} - 121 \, q^{5} t^{8} + 142 \, q^{4} t^{9} - 67 \, q^{3} t^{10} + 52 \, q^{2} t^{11} - 2 \, q^{10} t^{2} + 19 \, q^{9} t^{3} + 107 \, q^{8} t^{4} - 257 \, q^{7} t^{5} + 684 \, q^{6} t^{6} - 456 \, q^{5} t^{7} + 325 \, q^{4} t^{8} - 108 \, q^{3} t^{9} + 39 \, q^{2} t^{10} - 14 \, q t^{11} - t^{12} + q^{11} + 14 \, q^{10} t - 39 \, q^{9} t^{2} + 108 \, q^{8} t^{3} - 325 \, q^{7} t^{4} + 456 \, q^{6} t^{5} - 684 \, q^{5} t^{6} + 257 \, q^{4} t^{7} - 107 \, q^{3} t^{8} - 19 \, q^{2} t^{9} + 2 \, q t^{10} - 52 \, q^{9} t + 67 \, q^{8} t^{2} - 142 \, q^{7} t^{3} + 121 \, q^{6} t^{4} - 112 \, q^{5} t^{5} + 161 \, q^{4} t^{6} + 9 \, q^{3} t^{7} - 20 \, q^{2} t^{8} + 17 \, q t^{9} - t^{10} + 54 \, q^{8} t + 25 \, q^{7} t^{2} - 3 \, q^{6} t^{3} + 143 \, q^{5} t^{4} - 84 \, q^{4} t^{5} + 36 \, q^{3} t^{6} - 9 \, q^{2} t^{7} + 6 \, q t^{8} - 30 \, q^{7} t - 68 \, q^{6} t^{2} + 43 \, q^{5} t^{3} - 107 \, q^{4} t^{4} + 26 \, q^{3} t^{5} - 11 \, q^{2} t^{6} - 5 \, q t^{7} + 9 \, q^{6} t + 34 \, q^{5} t^{2} - 9 \, q^{4} t^{3} + 20 \, q^{3} t^{4} + 2 \, q^{2} t^{5} - q^{5} t - 6 \, q^{4} t^{2} - q^{3} t^{3}}{{\left(t^{2} - q\right)}^{2} {\left(q - t\right)}^{3} q^{6} {\left(t + 1\right)} {\left(t - 1\right)}^{5}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
8 edges:	[[0, 4], [0, 5], [1, 2], [1, 3], [2, 3], [2, 5], [3, 4], [4, 5]]

[0110] 'EJmw'

Zeta functions

ask[-]:

$-\frac{q^{4} t^{2} - q^{5} - q^{3} t^{2} + 3 \, q^{3} t - 3 \, q^{2} t^{2} + q^{2} t + t^{3} - q t}{{\left(q t - 1\right)} q^{5} {\left(t - 1\right)}^{3}}$

ask[+]:

$\frac{8 \, q^{6} t^{6} + q^{9} t^{2} + 3 \, q^{8} t^{3} - 19 \, q^{7} t^{4} + 13 \, q^{6} t^{5} - 34 \, q^{5} t^{6} - 4 \, q^{4} t^{7} + 4 \, q^{8} t^{2} - 41 \, q^{7} t^{3} + 81 \, q^{6} t^{4} - 29 \, q^{5} t^{5} + 39 \, q^{4} t^{6} + 18 \, q^{3} t^{7} + q^{9} + 11 \, q^{8} t - 31 \, q^{7} t^{2} + 95 \, q^{6} t^{3} - 67 \, q^{5} t^{4} - 37 \, q^{4} t^{5} + 17 \, q^{3} t^{6} - 29 \, q^{2} t^{7} - 29 \, q^{7} t + 17 \, q^{6} t^{2} - 37 \, q^{5} t^{3} - 67 \, q^{4} t^{4} + 95 \, q^{3} t^{5} - 31 \, q^{2} t^{6} + 11 \, q t^{7} + t^{8} + 18 \, q^{6} t + 39 \, q^{5} t^{2} - 29 \, q^{4} t^{3} + 81 \, q^{3} t^{4} - 41 \, q^{2} t^{5} + 4 \, q t^{6} - 4 \, q^{5} t - 34 \, q^{4} t^{2} + 13 \, q^{3} t^{3} - 19 \, q^{2} t^{4} + 3 \, q t^{5} + t^{6} + 8 \, q^{3} t^{2}}{{\left(q - t\right)}^{3} q^{6} {\left(t + 1\right)}^{2} {\left(t - 1\right)}^{4}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
10 edges:	[[0, 4], [0, 5], [1, 2], [1, 3], [2, 3], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0111] 'EJnW'

Zeta functions

ask[-]:

$-\frac{q^{5} + 2 \, q^{4} t - 3 \, q^{3} t - 3 \, q^{2} t + 2 \, q t + t^{2}}{{\left(q t - 1\right)} q^{5} {\left(t - 1\right)}^{2}}$

ask[+]:

$-\frac{q^{8} t^{9} + q^{7} t^{10} + 2 \, q^{10} t^{6} - 9 \, q^{9} t^{7} + 4 \, q^{8} t^{8} + 2 \, q^{7} t^{9} - 13 \, q^{6} t^{10} + 4 \, q^{11} t^{4} + 7 \, q^{10} t^{5} - 43 \, q^{9} t^{6} + 49 \, q^{8} t^{7} + 25 \, q^{7} t^{8} - 49 \, q^{6} t^{9} + 47 \, q^{5} t^{10} + 2 \, q^{4} t^{11} + q^{11} t^{3} - 3 \, q^{10} t^{4} - 57 \, q^{9} t^{5} + 131 \, q^{8} t^{6} - 26 \, q^{7} t^{7} - 193 \, q^{6} t^{8} + 146 \, q^{5} t^{9} - 59 \, q^{4} t^{10} - 12 \, q^{3} t^{11} - 6 \, q^{11} t^{2} + 15 \, q^{10} t^{3} - 5 \, q^{9} t^{4} + 54 \, q^{8} t^{5} - 37 \, q^{7} t^{6} - 168 \, q^{6} t^{7} + 336 \, q^{5} t^{8} - 126 \, q^{4} t^{9} - 2 \, q^{3} t^{10} + 23 \, q^{2} t^{11} - q^{12} - 9 \, q^{11} t + 30 \, q^{10} t^{2} - 2 \, q^{9} t^{3} - 151 \, q^{8} t^{4} + 158 \, q^{7} t^{5} - 134 \, q^{6} t^{6} + 158 \, q^{5} t^{7} - 151 \, q^{4} t^{8} - 2 \, q^{3} t^{9} + 30 \, q^{2} t^{10} - 9 \, q t^{11} - t^{12} + 23 \, q^{10} t - 2 \, q^{9} t^{2} - 126 \, q^{8} t^{3} + 336 \, q^{7} t^{4} - 168 \, q^{6} t^{5} - 37 \, q^{5} t^{6} + 54 \, q^{4} t^{7} - 5 \, q^{3} t^{8} + 15 \, q^{2} t^{9} - 6 \, q t^{10} - 12 \, q^{9} t - 59 \, q^{8} t^{2} + 146 \, q^{7} t^{3} - 193 \, q^{6} t^{4} - 26 \, q^{5} t^{5} + 131 \, q^{4} t^{6} - 57 \, q^{3} t^{7} - 3 \, q^{2} t^{8} + q t^{9} + 2 \, q^{8} t + 47 \, q^{7} t^{2} - 49 \, q^{6} t^{3} + 25 \, q^{5} t^{4} + 49 \, q^{4} t^{5} - 43 \, q^{3} t^{6} + 7 \, q^{2} t^{7} + 4 \, q t^{8} - 13 \, q^{6} t^{2} + 2 \, q^{5} t^{3} + 4 \, q^{4} t^{4} - 9 \, q^{3} t^{5} + 2 \, q^{2} t^{6} + q^{5} t^{2} + q^{4} t^{3}}{{\left(t^{2} - q\right)}^{3} {\left(q - t\right)}^{3} q^{6} {\left(t + 1\right)} {\left(t - 1\right)}^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
10 edges:	[[0, 4], [0, 5], [1, 2], [1, 3], [1, 5], [2, 3], [2, 4], [3, 4], [3, 5], [4, 5]]

[0112] 'EJnw'

Zeta functions

ask[-]:

$-\frac{q^{5} + q^{4} t - 2 \, q^{3} t - 2 \, q^{2} t + q t + t^{2}}{{\left(q t - 1\right)} q^{5} {\left(t - 1\right)}^{2}}$

ask[+]:

$-\frac{q^{20} t^{6} - 2 \, q^{19} t^{7} + q^{18} t^{8} - 5 \, q^{16} t^{10} + 3 \, q^{15} t^{11} - 3 \, q^{14} t^{12} + q^{13} t^{13} + 2 \, q^{21} t^{4} + 2 \, q^{20} t^{5} - 20 \, q^{19} t^{6} + 21 \, q^{18} t^{7} + 25 \, q^{17} t^{8} - 25 \, q^{16} t^{9} + 31 \, q^{15} t^{10} - 2 \, q^{14} t^{11} + 20 \, q^{13} t^{12} - 8 \, q^{12} t^{13} + 2 \, q^{11} t^{14} - 2 \, q^{20} t^{4} - 39 \, q^{19} t^{5} + 48 \, q^{18} t^{6} + 19 \, q^{17} t^{7} - 160 \, q^{16} t^{8} + 19 \, q^{15} t^{9} - 81 \, q^{14} t^{10} + 17 \, q^{13} t^{11} - 75 \, q^{12} t^{12} - 4 \, q^{11} t^{13} - 5 \, q^{10} t^{14} - q^{8} t^{16} - 2 \, q^{21} t^{2} + 17 \, q^{20} t^{3} - 7 \, q^{19} t^{4} + 59 \, q^{18} t^{5} + 130 \, q^{17} t^{6} - 148 \, q^{16} t^{7} + 208 \, q^{15} t^{8} + 160 \, q^{14} t^{9} + 272 \, q^{13} t^{10} - 11 \, q^{12} t^{11} + 82 \, q^{11} t^{12} + 78 \, q^{10} t^{13} + 31 \, q^{9} t^{14} + 9 \, q^{8} t^{15} + 2 \, q^{7} t^{16} - q^{22} - 5 \, q^{21} t + 17 \, q^{20} t^{2} - 20 \, q^{19} t^{3} - 138 \, q^{18} t^{4} + 59 \, q^{17} t^{5} - 309 \, q^{16} t^{6} - 153 \, q^{15} t^{7} - 120 \, q^{14} t^{8} - 152 \, q^{13} t^{9} - 516 \, q^{12} t^{10} - 386 \, q^{11} t^{11} + 7 \, q^{10} t^{12} - 130 \, q^{9} t^{13} - 74 \, q^{8} t^{14} - 50 \, q^{7} t^{15} - 12 \, q^{6} t^{16} + 3 \, q^{5} t^{17} + 12 \, q^{20} t + 23 \, q^{19} t^{2} - 90 \, q^{18} t^{3} + 272 \, q^{17} t^{4} + 187 \, q^{16} t^{5} + 143 \, q^{15} t^{6} + 381 \, q^{14} t^{7} + 428 \, q^{13} t^{8} + 354 \, q^{12} t^{9} + 80 \, q^{11} t^{10} + 839 \, q^{10} t^{11} + 241 \, q^{9} t^{12} + 150 \, q^{8} t^{13} + 32 \, q^{7} t^{14} + 72 \, q^{6} t^{15} + 53 \, q^{5} t^{16} - 9 \, q^{4} t^{17} + 5 \, q^{19} t - 89 \, q^{18} t^{2} + 46 \, q^{17} t^{3} - 53 \, q^{16} t^{4} - 379 \, q^{15} t^{5} - 381 \, q^{14} t^{6} - 434 \, q^{13} t^{7} - 97 \, q^{12} t^{8} - 932 \, q^{11} t^{9} - 97 \, q^{10} t^{10} - 434 \, q^{9} t^{11} - 381 \, q^{8} t^{12} - 379 \, q^{7} t^{13} - 53 \, q^{6} t^{14} + 46 \, q^{5} t^{15} - 89 \, q^{4} t^{16} + 5 \, q^{3} t^{17} - 9 \, q^{18} t + 53 \, q^{17} t^{2} + 72 \, q^{16} t^{3} + 32 \, q^{15} t^{4} + 150 \, q^{14} t^{5} + 241 \, q^{13} t^{6} + 839 \, q^{12} t^{7} + 80 \, q^{11} t^{8} + 354 \, q^{10} t^{9} + 428 \, q^{9} t^{10} + 381 \, q^{8} t^{11} + 143 \, q^{7} t^{12} + 187 \, q^{6} t^{13} + 272 \, q^{5} t^{14} - 90 \, q^{4} t^{15} + 23 \, q^{3} t^{16} + 12 \, q^{2} t^{17} + 3 \, q^{17} t - 12 \, q^{16} t^{2} - 50 \, q^{15} t^{3} - 74 \, q^{14} t^{4} - 130 \, q^{13} t^{5} + 7 \, q^{12} t^{6} - 386 \, q^{11} t^{7} - 516 \, q^{10} t^{8} - 152 \, q^{9} t^{9} - 120 \, q^{8} t^{10} - 153 \, q^{7} t^{11} - 309 \, q^{6} t^{12} + 59 \, q^{5} t^{13} - 138 \, q^{4} t^{14} - 20 \, q^{3} t^{15} + 17 \, q^{2} t^{16} - 5 \, q t^{17} - t^{18} + 2 \, q^{15} t^{2} + 9 \, q^{14} t^{3} + 31 \, q^{13} t^{4} + 78 \, q^{12} t^{5} + 82 \, q^{11} t^{6} - 11 \, q^{10} t^{7} + 272 \, q^{9} t^{8} + 160 \, q^{8} t^{9} + 208 \, q^{7} t^{10} - 148 \, q^{6} t^{11} + 130 \, q^{5} t^{12} + 59 \, q^{4} t^{13} - 7 \, q^{3} t^{14} + 17 \, q^{2} t^{15} - 2 \, q t^{16} - q^{14} t^{2} - 5 \, q^{12} t^{4} - 4 \, q^{11} t^{5} - 75 \, q^{10} t^{6} + 17 \, q^{9} t^{7} - 81 \, q^{8} t^{8} + 19 \, q^{7} t^{9} - 160 \, q^{6} t^{10} + 19 \, q^{5} t^{11} + 48 \, q^{4} t^{12} - 39 \, q^{3} t^{13} - 2 \, q^{2} t^{14} + 2 \, q^{11} t^{4} - 8 \, q^{10} t^{5} + 20 \, q^{9} t^{6} - 2 \, q^{8} t^{7} + 31 \, q^{7} t^{8} - 25 \, q^{6} t^{9} + 25 \, q^{5} t^{10} + 21 \, q^{4} t^{11} - 20 \, q^{3} t^{12} + 2 \, q^{2} t^{13} + 2 \, q t^{14} + q^{9} t^{5} - 3 \, q^{8} t^{6} + 3 \, q^{7} t^{7} - 5 \, q^{6} t^{8} + q^{4} t^{10} - 2 \, q^{3} t^{11} + q^{2} t^{12}}{{\left(q^{3} - t^{2}\right)}^{2} {\left(q^{2} - t\right)}^{2} {\left(t^{2} - q\right)}^{3} {\left(q - t\right)}^{3} q^{6} {\left(t + 1\right)} {\left(t - 1\right)}^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
11 edges:	[[0, 4], [0, 5], [1, 2], [1, 3], [1, 5], [2, 3], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0113] 'EJqw'

Zeta functions

ask[-]:

$-\frac{2 \, q^{4} t^{2} - q^{5} - q^{4} t - 2 \, q^{3} t^{2} + 4 \, q^{3} t - 4 \, q^{2} t^{2} + 2 \, q^{2} t + q t^{2} + t^{3} - 2 \, q t}{{\left(q t - 1\right)} q^{5} {\left(t - 1\right)}^{3}}$

ask[+]:

$-\frac{2 \, q^{8} t^{10} + 4 \, q^{7} t^{11} + q^{10} t^{7} - 12 \, q^{9} t^{8} - 5 \, q^{8} t^{9} + 4 \, q^{7} t^{10} - 28 \, q^{6} t^{11} - 2 \, q^{5} t^{12} + 2 \, q^{11} t^{5} + 12 \, q^{10} t^{6} - 17 \, q^{9} t^{7} + 24 \, q^{8} t^{8} + 67 \, q^{7} t^{9} - 58 \, q^{6} t^{10} + 74 \, q^{5} t^{11} + 10 \, q^{4} t^{12} - 5 \, q^{11} t^{4} + 2 \, q^{10} t^{5} - 8 \, q^{9} t^{6} - 13 \, q^{8} t^{7} + 89 \, q^{7} t^{8} - 213 \, q^{6} t^{9} + 117 \, q^{5} t^{10} - 70 \, q^{4} t^{11} - 25 \, q^{3} t^{12} - 8 \, q^{11} t^{3} + 52 \, q^{9} t^{5} - 188 \, q^{8} t^{6} + 159 \, q^{7} t^{7} - 203 \, q^{6} t^{8} + 167 \, q^{5} t^{9} - 33 \, q^{4} t^{10} - 14 \, q^{3} t^{11} + 32 \, q^{2} t^{12} + 3 \, q^{11} t^{2} - 4 \, q^{10} t^{3} + 106 \, q^{9} t^{4} - 210 \, q^{8} t^{5} + 344 \, q^{7} t^{6} - 6 \, q^{6} t^{7} - 61 \, q^{5} t^{8} + 114 \, q^{4} t^{9} - 54 \, q^{3} t^{10} + 31 \, q^{2} t^{11} - 10 \, q t^{12} - t^{13} + q^{12} + 10 \, q^{11} t - 31 \, q^{10} t^{2} + 54 \, q^{9} t^{3} - 114 \, q^{8} t^{4} + 61 \, q^{7} t^{5} + 6 \, q^{6} t^{6} - 344 \, q^{5} t^{7} + 210 \, q^{4} t^{8} - 106 \, q^{3} t^{9} + 4 \, q^{2} t^{10} - 3 \, q t^{11} - 32 \, q^{10} t + 14 \, q^{9} t^{2} + 33 \, q^{8} t^{3} - 167 \, q^{7} t^{4} + 203 \, q^{6} t^{5} - 159 \, q^{5} t^{6} + 188 \, q^{4} t^{7} - 52 \, q^{3} t^{8} + 8 \, q t^{10} + 25 \, q^{9} t + 70 \, q^{8} t^{2} - 117 \, q^{7} t^{3} + 213 \, q^{6} t^{4} - 89 \, q^{5} t^{5} + 13 \, q^{4} t^{6} + 8 \, q^{3} t^{7} - 2 \, q^{2} t^{8} + 5 \, q t^{9} - 10 \, q^{8} t - 74 \, q^{7} t^{2} + 58 \, q^{6} t^{3} - 67 \, q^{5} t^{4} - 24 \, q^{4} t^{5} + 17 \, q^{3} t^{6} - 12 \, q^{2} t^{7} - 2 \, q t^{8} + 2 \, q^{7} t + 28 \, q^{6} t^{2} - 4 \, q^{5} t^{3} + 5 \, q^{4} t^{4} + 12 \, q^{3} t^{5} - q^{2} t^{6} - 4 \, q^{5} t^{2} - 2 \, q^{4} t^{3}}{{\left(t^{2} - q\right)}^{3} {\left(q - t\right)}^{3} q^{6} {\left(t + 1\right)} {\left(t - 1\right)}^{4}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
9 edges:	[[0, 4], [0, 5], [1, 2], [1, 3], [1, 4], [2, 3], [2, 5], [3, 5], [4, 5]]

[0114] 'EJ~o'

Zeta functions

ask[-]:

$-\frac{{\left(q^{6} + q^{5} t - q^{4} t - 2 \, q^{3} t - q^{2} t + q t + t^{2}\right)} {\left(q - t\right)}}{{\left(q^{2} - t\right)} {\left(q t - 1\right)} q^{5} {\left(t - 1\right)}^{2}}$

ask[+]:

$\frac{q^{12} t^{4} - 5 \, q^{10} t^{6} + 7 \, q^{9} t^{7} + 5 \, q^{8} t^{8} - 2 \, q^{7} t^{9} + q^{11} t^{4} - 19 \, q^{10} t^{5} + 12 \, q^{9} t^{6} - 15 \, q^{8} t^{7} - 30 \, q^{7} t^{8} + 2 \, q^{6} t^{9} + q^{5} t^{10} - q^{12} t^{2} + 16 \, q^{11} t^{3} - 15 \, q^{10} t^{4} + 51 \, q^{9} t^{5} + 53 \, q^{8} t^{6} - 7 \, q^{7} t^{7} + 54 \, q^{6} t^{8} + 20 \, q^{5} t^{9} - 3 \, q^{4} t^{10} - q^{13} - 5 \, q^{12} t + 12 \, q^{11} t^{2} - 41 \, q^{10} t^{3} - 48 \, q^{9} t^{4} - 3 \, q^{8} t^{5} - 150 \, q^{7} t^{6} - 46 \, q^{6} t^{7} - 4 \, q^{5} t^{8} - 49 \, q^{4} t^{9} - q^{3} t^{10} + 13 \, q^{11} t + 11 \, q^{10} t^{2} - 5 \, q^{9} t^{3} + 144 \, q^{8} t^{4} + 47 \, q^{7} t^{5} + 47 \, q^{6} t^{6} + 144 \, q^{5} t^{7} - 5 \, q^{4} t^{8} + 11 \, q^{3} t^{9} + 13 \, q^{2} t^{10} - q^{10} t - 49 \, q^{9} t^{2} - 4 \, q^{8} t^{3} - 46 \, q^{7} t^{4} - 150 \, q^{6} t^{5} - 3 \, q^{5} t^{6} - 48 \, q^{4} t^{7} - 41 \, q^{3} t^{8} + 12 \, q^{2} t^{9} - 5 \, q t^{10} - t^{11} - 3 \, q^{9} t + 20 \, q^{8} t^{2} + 54 \, q^{7} t^{3} - 7 \, q^{6} t^{4} + 53 \, q^{5} t^{5} + 51 \, q^{4} t^{6} - 15 \, q^{3} t^{7} + 16 \, q^{2} t^{8} - q t^{9} + q^{8} t + 2 \, q^{7} t^{2} - 30 \, q^{6} t^{3} - 15 \, q^{5} t^{4} + 12 \, q^{4} t^{5} - 19 \, q^{3} t^{6} + q^{2} t^{7} - 2 \, q^{6} t^{2} + 5 \, q^{5} t^{3} + 7 \, q^{4} t^{4} - 5 \, q^{3} t^{5} + q t^{7}}{{\left(q^{2} - t\right)} {\left(t^{2} - q\right)}^{2} {\left(q - t\right)}^{3} q^{6} {\left(t + 1\right)} {\left(t - 1\right)}^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
11 edges:	[[0, 4], [0, 5], [1, 2], [1, 3], [1, 4], [1, 5], [2, 3], [2, 4], [2, 5], [3, 4], [3, 5]]

[0115] 'EJ~w'

Zeta functions

ask[-]:

$-\frac{{\left(q^{3} - t\right)} {\left(q^{2} - t\right)}}{{\left(q t - 1\right)} q^{5} {\left(t - 1\right)}^{2}}$

ask[+]:

$-\frac{q^{17} t^{2} - 5 \, q^{16} t^{3} - 4 \, q^{15} t^{4} + 6 \, q^{14} t^{5} - 6 \, q^{13} t^{6} + 2 \, q^{12} t^{7} + q^{18} + 2 \, q^{17} t - 3 \, q^{16} t^{2} + 17 \, q^{15} t^{3} + 16 \, q^{14} t^{4} - 10 \, q^{13} t^{5} + 35 \, q^{12} t^{6} - 22 \, q^{11} t^{7} + 6 \, q^{10} t^{8} - 2 \, q^{16} t - 27 \, q^{15} t^{2} - 9 \, q^{14} t^{3} - 15 \, q^{13} t^{4} - 14 \, q^{12} t^{5} - 86 \, q^{11} t^{6} + 61 \, q^{10} t^{7} - 32 \, q^{9} t^{8} + 4 \, q^{8} t^{9} - 13 \, q^{15} t + 66 \, q^{14} t^{2} - 2 \, q^{13} t^{3} + 14 \, q^{12} t^{4} + 22 \, q^{11} t^{5} + 95 \, q^{10} t^{6} - 79 \, q^{9} t^{7} + 82 \, q^{8} t^{8} - 16 \, q^{7} t^{9} - q^{6} t^{10} + 10 \, q^{14} t - 52 \, q^{13} t^{2} + 65 \, q^{12} t^{3} - 74 \, q^{11} t^{4} - 30 \, q^{10} t^{5} + 2 \, q^{9} t^{6} + 79 \, q^{8} t^{7} - 117 \, q^{7} t^{8} + 34 \, q^{6} t^{9} - q^{5} t^{10} - q^{13} t + 34 \, q^{12} t^{2} - 117 \, q^{11} t^{3} + 79 \, q^{10} t^{4} + 2 \, q^{9} t^{5} - 30 \, q^{8} t^{6} - 74 \, q^{7} t^{7} + 65 \, q^{6} t^{8} - 52 \, q^{5} t^{9} + 10 \, q^{4} t^{10} - q^{12} t - 16 \, q^{11} t^{2} + 82 \, q^{10} t^{3} - 79 \, q^{9} t^{4} + 95 \, q^{8} t^{5} + 22 \, q^{7} t^{6} + 14 \, q^{6} t^{7} - 2 \, q^{5} t^{8} + 66 \, q^{4} t^{9} - 13 \, q^{3} t^{10} + 4 \, q^{10} t^{2} - 32 \, q^{9} t^{3} + 61 \, q^{8} t^{4} - 86 \, q^{7} t^{5} - 14 \, q^{6} t^{6} - 15 \, q^{5} t^{7} - 9 \, q^{4} t^{8} - 27 \, q^{3} t^{9} - 2 \, q^{2} t^{10} + 6 \, q^{8} t^{3} - 22 \, q^{7} t^{4} + 35 \, q^{6} t^{5} - 10 \, q^{5} t^{6} + 16 \, q^{4} t^{7} + 17 \, q^{3} t^{8} - 3 \, q^{2} t^{9} + 2 \, q t^{10} + t^{11} + 2 \, q^{6} t^{4} - 6 \, q^{5} t^{5} + 6 \, q^{4} t^{6} - 4 \, q^{3} t^{7} - 5 \, q^{2} t^{8} + q t^{9}}{{\left(q^{3} - t^{2}\right)}^{2} {\left(q^{3} - t\right)} {\left(q - t\right)}^{3} q^{6} {\left(t + 1\right)} {\left(t - 1\right)}^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
12 edges:	[[0, 4], [0, 5], [1, 2], [1, 3], [1, 4], [1, 5], [2, 3], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0116] 'EKNG'

Zeta functions
ask[-]:	$-\frac{{\left(q^{4} t^{2} + 4 \, q^{4} t - 6 \, q^{3} t^{2} + q^{4} - 6 \, q^{3} t + 6 \, q^{2} t^{2} - 6 \, q^{2} t + 6 \, q t^{2} - t^{3} + 6 \, q t - 4 \, t^{2} - t\right)} {\left(q - t\right)}}{{\left(q t - 1\right)} q^{5} {\left(t - 1\right)}^{4}}$
ask[+]:	$-\frac{{\left(q^{4} t^{2} + 4 \, q^{4} t - 6 \, q^{3} t^{2} + q^{4} - 6 \, q^{3} t + 6 \, q^{2} t^{2} - 6 \, q^{2} t + 6 \, q t^{2} - t^{3} + 6 \, q t - 4 \, t^{2} - t\right)} {\left(q - t\right)}}{{\left(q t - 1\right)} q^{5} {\left(t - 1\right)}^{4}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
7 edges:	[[0, 3], [0, 5], [1, 2], [1, 5], [2, 4], [3, 4], [4, 5]]

[0117] 'EK\w'

Zeta functions

ask[-]:

$-\frac{q^{4} t + q^{4} - q^{3} t - 2 \, q^{2} t - q t + t^{2} + t}{{\left(q t - 1\right)}^{2} q^{4} {\left(t - 1\right)}}$

ask[+]:

$\frac{q^{7} t^{8} - 5 \, q^{6} t^{9} - 2 \, q^{5} t^{10} + 2 \, q^{8} t^{6} + 12 \, q^{7} t^{7} + 16 \, q^{5} t^{9} + 12 \, q^{4} t^{10} - q^{9} t^{4} - 11 \, q^{8} t^{5} - 23 \, q^{7} t^{6} - 25 \, q^{6} t^{7} - 32 \, q^{5} t^{8} - 5 \, q^{4} t^{9} - 29 \, q^{3} t^{10} + 2 \, q^{9} t^{3} + 14 \, q^{8} t^{4} + 13 \, q^{7} t^{5} + 117 \, q^{6} t^{6} - 27 \, q^{5} t^{7} + 87 \, q^{4} t^{8} - 22 \, q^{3} t^{9} + 32 \, q^{2} t^{10} - 3 \, q^{9} t^{2} + 11 \, q^{8} t^{3} - 73 \, q^{7} t^{4} + 32 \, q^{6} t^{5} - 204 \, q^{5} t^{6} + 39 \, q^{4} t^{7} - 39 \, q^{3} t^{8} - 7 \, q^{2} t^{9} - 7 \, q t^{10} - t^{11} - q^{9} t + 19 \, q^{8} t^{2} - 35 \, q^{7} t^{3} + 83 \, q^{6} t^{4} + 60 \, q^{5} t^{5} + 60 \, q^{4} t^{6} + 83 \, q^{3} t^{7} - 35 \, q^{2} t^{8} + 19 \, q t^{9} - t^{10} - q^{9} - 7 \, q^{8} t - 7 \, q^{7} t^{2} - 39 \, q^{6} t^{3} + 39 \, q^{5} t^{4} - 204 \, q^{4} t^{5} + 32 \, q^{3} t^{6} - 73 \, q^{2} t^{7} + 11 \, q t^{8} - 3 \, t^{9} + 32 \, q^{7} t - 22 \, q^{6} t^{2} + 87 \, q^{5} t^{3} - 27 \, q^{4} t^{4} + 117 \, q^{3} t^{5} + 13 \, q^{2} t^{6} + 14 \, q t^{7} + 2 \, t^{8} - 29 \, q^{6} t - 5 \, q^{5} t^{2} - 32 \, q^{4} t^{3} - 25 \, q^{3} t^{4} - 23 \, q^{2} t^{5} - 11 \, q t^{6} - t^{7} + 12 \, q^{5} t + 16 \, q^{4} t^{2} + 12 \, q^{2} t^{4} + 2 \, q t^{5} - 2 \, q^{4} t - 5 \, q^{3} t^{2} + q^{2} t^{3}}{{\left(q t^{2} - 1\right)} {\left(t^{2} - q\right)}^{2} {\left(q - t\right)}^{2} q^{5} {\left(t - 1\right)}^{4}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
9 edges:	[[0, 3], [1, 2], [1, 4], [1, 5], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0118] 'EK^w'

Zeta functions

ask[-]:

$-\frac{q^{4} t^{2} - q^{5} - q^{3} t^{2} + 3 \, q^{3} t - 3 \, q^{2} t^{2} + q^{2} t + t^{3} - q t}{{\left(q t - 1\right)} q^{5} {\left(t - 1\right)}^{3}}$

ask[+]:

$-\frac{2 \, q^{19} t^{6} - 7 \, q^{18} t^{7} + 8 \, q^{17} t^{8} - 5 \, q^{16} t^{9} + 2 \, q^{15} t^{10} - 3 \, q^{14} t^{11} + q^{13} t^{12} + 5 \, q^{20} t^{4} - 8 \, q^{19} t^{5} - 20 \, q^{18} t^{6} + 65 \, q^{17} t^{7} - 49 \, q^{16} t^{8} + 24 \, q^{15} t^{9} - 11 \, q^{14} t^{10} + 24 \, q^{13} t^{11} - 9 \, q^{12} t^{12} + 3 \, q^{11} t^{13} + 2 \, q^{20} t^{3} - 19 \, q^{19} t^{4} - 5 \, q^{18} t^{5} + 89 \, q^{17} t^{6} - 145 \, q^{16} t^{7} + 33 \, q^{15} t^{8} - 70 \, q^{14} t^{9} + 52 \, q^{13} t^{10} - 59 \, q^{12} t^{11} + 8 \, q^{11} t^{12} - 19 \, q^{10} t^{13} + 3 \, q^{9} t^{14} - 2 \, q^{8} t^{15} - 5 \, q^{20} t^{2} + 21 \, q^{19} t^{3} - 12 \, q^{18} t^{4} + 76 \, q^{17} t^{5} - 32 \, q^{16} t^{6} - 6 \, q^{15} t^{7} + 133 \, q^{14} t^{8} + 161 \, q^{13} t^{9} + 20 \, q^{12} t^{10} - 5 \, q^{11} t^{11} + 23 \, q^{10} t^{12} + 58 \, q^{9} t^{13} - 2 \, q^{8} t^{14} + 11 \, q^{7} t^{15} - q^{6} t^{16} - q^{21} - 5 \, q^{20} t + 39 \, q^{19} t^{2} - 87 \, q^{18} t^{3} - 9 \, q^{17} t^{4} + 13 \, q^{16} t^{5} - 283 \, q^{15} t^{6} + 132 \, q^{14} t^{7} - 223 \, q^{13} t^{8} - 48 \, q^{12} t^{9} - 457 \, q^{11} t^{10} + 100 \, q^{10} t^{11} - 48 \, q^{9} t^{12} - 57 \, q^{8} t^{13} - 25 \, q^{7} t^{14} - 37 \, q^{6} t^{15} + 6 \, q^{5} t^{16} + 16 \, q^{19} t - 28 \, q^{18} t^{2} + 7 \, q^{17} t^{3} + 174 \, q^{16} t^{4} + 34 \, q^{15} t^{5} + 206 \, q^{14} t^{6} + 50 \, q^{13} t^{7} + 475 \, q^{12} t^{8} - 252 \, q^{11} t^{9} + 578 \, q^{10} t^{10} + 115 \, q^{9} t^{11} + 144 \, q^{8} t^{12} - 24 \, q^{7} t^{13} + 22 \, q^{6} t^{14} + 78 \, q^{5} t^{15} - 11 \, q^{4} t^{16} + 2 \, q^{18} t - 72 \, q^{17} t^{2} + 59 \, q^{16} t^{3} - 40 \, q^{15} t^{4} - 313 \, q^{14} t^{5} - 166 \, q^{13} t^{6} - 97 \, q^{12} t^{7} - 297 \, q^{11} t^{8} - 297 \, q^{10} t^{9} - 97 \, q^{9} t^{10} - 166 \, q^{8} t^{11} - 313 \, q^{7} t^{12} - 40 \, q^{6} t^{13} + 59 \, q^{5} t^{14} - 72 \, q^{4} t^{15} + 2 \, q^{3} t^{16} - 11 \, q^{17} t + 78 \, q^{16} t^{2} + 22 \, q^{15} t^{3} - 24 \, q^{14} t^{4} + 144 \, q^{13} t^{5} + 115 \, q^{12} t^{6} + 578 \, q^{11} t^{7} - 252 \, q^{10} t^{8} + 475 \, q^{9} t^{9} + 50 \, q^{8} t^{10} + 206 \, q^{7} t^{11} + 34 \, q^{6} t^{12} + 174 \, q^{5} t^{13} + 7 \, q^{4} t^{14} - 28 \, q^{3} t^{15} + 16 \, q^{2} t^{16} + 6 \, q^{16} t - 37 \, q^{15} t^{2} - 25 \, q^{14} t^{3} - 57 \, q^{13} t^{4} - 48 \, q^{12} t^{5} + 100 \, q^{11} t^{6} - 457 \, q^{10} t^{7} - 48 \, q^{9} t^{8} - 223 \, q^{8} t^{9} + 132 \, q^{7} t^{10} - 283 \, q^{6} t^{11} + 13 \, q^{5} t^{12} - 9 \, q^{4} t^{13} - 87 \, q^{3} t^{14} + 39 \, q^{2} t^{15} - 5 \, q t^{16} - t^{17} - q^{15} t + 11 \, q^{14} t^{2} - 2 \, q^{13} t^{3} + 58 \, q^{12} t^{4} + 23 \, q^{11} t^{5} - 5 \, q^{10} t^{6} + 20 \, q^{9} t^{7} + 161 \, q^{8} t^{8} + 133 \, q^{7} t^{9} - 6 \, q^{6} t^{10} - 32 \, q^{5} t^{11} + 76 \, q^{4} t^{12} - 12 \, q^{3} t^{13} + 21 \, q^{2} t^{14} - 5 \, q t^{15} - 2 \, q^{13} t^{2} + 3 \, q^{12} t^{3} - 19 \, q^{11} t^{4} + 8 \, q^{10} t^{5} - 59 \, q^{9} t^{6} + 52 \, q^{8} t^{7} - 70 \, q^{7} t^{8} + 33 \, q^{6} t^{9} - 145 \, q^{5} t^{10} + 89 \, q^{4} t^{11} - 5 \, q^{3} t^{12} - 19 \, q^{2} t^{13} + 2 \, q t^{14} + 3 \, q^{10} t^{4} - 9 \, q^{9} t^{5} + 24 \, q^{8} t^{6} - 11 \, q^{7} t^{7} + 24 \, q^{6} t^{8} - 49 \, q^{5} t^{9} + 65 \, q^{4} t^{10} - 20 \, q^{3} t^{11} - 8 \, q^{2} t^{12} + 5 \, q t^{13} + q^{8} t^{5} - 3 \, q^{7} t^{6} + 2 \, q^{6} t^{7} - 5 \, q^{5} t^{8} + 8 \, q^{4} t^{9} - 7 \, q^{3} t^{10} + 2 \, q^{2} t^{11}}{{\left(q^{3} - t^{2}\right)}^{2} {\left(q^{2} - t\right)}^{2} {\left(t^{2} - q\right)}^{2} {\left(q - t\right)}^{3} q^{6} {\left(t + 1\right)} {\left(t - 1\right)}^{4}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
10 edges:	[[0, 3], [0, 5], [1, 2], [1, 4], [1, 5], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0119] 'EK`w'

Zeta functions

ask[-]:

$\frac{{\left(2 \, q^{4} t^{2} - 2 \, q^{3} t^{2} - q^{3} t - 4 \, q^{2} t^{2} + q t^{3} - q^{3} + 4 \, q^{2} t + q t^{2} + 2 \, q t - 2 \, t\right)} {\left(q - t\right)}}{{\left(q t - 1\right)}^{3} q^{4} {\left(t - 1\right)}^{2}}$

ask[+]:

$\frac{q^{8} t^{9} + q^{7} t^{10} + q^{9} t^{7} - 3 \, q^{8} t^{8} - q^{7} t^{9} - 5 \, q^{6} t^{10} + 3 \, q^{9} t^{6} - 18 \, q^{8} t^{7} + 26 \, q^{7} t^{8} - 14 \, q^{6} t^{9} + 11 \, q^{5} t^{10} + 2 \, q^{9} t^{5} - 11 \, q^{8} t^{6} + 39 \, q^{7} t^{7} - 39 \, q^{6} t^{8} + 21 \, q^{5} t^{9} - 8 \, q^{4} t^{10} - 2 \, q^{9} t^{4} + 8 \, q^{8} t^{5} - 16 \, q^{7} t^{6} + 20 \, q^{6} t^{7} - 27 \, q^{5} t^{8} + 21 \, q^{4} t^{9} - 9 \, q^{3} t^{10} + q^{2} t^{11} - q^{9} t^{3} + 7 \, q^{8} t^{4} - 14 \, q^{7} t^{5} + 28 \, q^{6} t^{6} - 52 \, q^{5} t^{7} + 40 \, q^{4} t^{8} - 21 \, q^{3} t^{9} + 5 \, q^{2} t^{10} - 4 \, q^{8} t^{3} + 13 \, q^{7} t^{4} - 47 \, q^{6} t^{5} + 48 \, q^{5} t^{6} - 25 \, q^{4} t^{7} + 8 \, q^{3} t^{8} + q^{2} t^{9} - q^{8} t^{2} + 5 \, q^{7} t^{3} - 5 \, q^{6} t^{4} + 13 \, q^{5} t^{5} + 13 \, q^{4} t^{6} - 5 \, q^{3} t^{7} + 5 \, q^{2} t^{8} - q t^{9} + q^{7} t^{2} + 8 \, q^{6} t^{3} - 25 \, q^{5} t^{4} + 48 \, q^{4} t^{5} - 47 \, q^{3} t^{6} + 13 \, q^{2} t^{7} - 4 \, q t^{8} + 5 \, q^{7} t - 21 \, q^{6} t^{2} + 40 \, q^{5} t^{3} - 52 \, q^{4} t^{4} + 28 \, q^{3} t^{5} - 14 \, q^{2} t^{6} + 7 \, q t^{7} - t^{8} + q^{7} - 9 \, q^{6} t + 21 \, q^{5} t^{2} - 27 \, q^{4} t^{3} + 20 \, q^{3} t^{4} - 16 \, q^{2} t^{5} + 8 \, q t^{6} - 2 \, t^{7} - 8 \, q^{5} t + 21 \, q^{4} t^{2} - 39 \, q^{3} t^{3} + 39 \, q^{2} t^{4} - 11 \, q t^{5} + 2 \, t^{6} + 11 \, q^{4} t - 14 \, q^{3} t^{2} + 26 \, q^{2} t^{3} - 18 \, q t^{4} + 3 \, t^{5} - 5 \, q^{3} t - q^{2} t^{2} - 3 \, q t^{3} + t^{4} + q^{2} t + q t^{2}}{{\left(q t^{2} - 1\right)}^{2} {\left(q t - 1\right)}^{2} {\left(q - t\right)}^{3} q^{4} {\left(t + 1\right)} {\left(t - 1\right)}^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
7 edges:	[[0, 3], [0, 4], [1, 2], [1, 5], [2, 5], [3, 5], [4, 5]]

[0120] 'EKlw'

Zeta functions

ask[-]:

ask[+]:

$-\frac{3 \, q^{9} t^{8} - 9 \, q^{8} t^{9} + 9 \, q^{7} t^{10} - 5 \, q^{6} t^{11} - 2 \, q^{5} t^{12} + 3 \, q^{10} t^{6} + 3 \, q^{9} t^{7} - 43 \, q^{8} t^{8} + 83 \, q^{7} t^{9} - 40 \, q^{6} t^{10} + 14 \, q^{5} t^{11} + 12 \, q^{4} t^{12} - 51 \, q^{8} t^{7} + 146 \, q^{7} t^{8} - 207 \, q^{6} t^{9} + 19 \, q^{5} t^{10} + 16 \, q^{4} t^{11} - 31 \, q^{3} t^{12} - 15 \, q^{10} t^{4} + 29 \, q^{9} t^{5} + 8 \, q^{8} t^{6} + 28 \, q^{7} t^{7} - 51 \, q^{6} t^{8} + 103 \, q^{5} t^{9} + 132 \, q^{4} t^{10} - 80 \, q^{3} t^{11} + 38 \, q^{2} t^{12} + q^{11} t^{2} - 8 \, q^{10} t^{3} + 53 \, q^{9} t^{4} + 17 \, q^{8} t^{5} - 307 \, q^{7} t^{6} + 428 \, q^{6} t^{7} - 361 \, q^{5} t^{8} + 140 \, q^{4} t^{9} - 170 \, q^{3} t^{10} + 52 \, q^{2} t^{11} - 12 \, q t^{12} - t^{13} + 2 \, q^{10} t^{2} - 32 \, q^{9} t^{3} + 43 \, q^{8} t^{4} - 343 \, q^{7} t^{5} + 740 \, q^{6} t^{6} - 740 \, q^{5} t^{7} + 343 \, q^{4} t^{8} - 43 \, q^{3} t^{9} + 32 \, q^{2} t^{10} - 2 \, q t^{11} + q^{11} + 12 \, q^{10} t - 52 \, q^{9} t^{2} + 170 \, q^{8} t^{3} - 140 \, q^{7} t^{4} + 361 \, q^{6} t^{5} - 428 \, q^{5} t^{6} + 307 \, q^{4} t^{7} - 17 \, q^{3} t^{8} - 53 \, q^{2} t^{9} + 8 \, q t^{10} - t^{11} - 38 \, q^{9} t + 80 \, q^{8} t^{2} - 132 \, q^{7} t^{3} - 103 \, q^{6} t^{4} + 51 \, q^{5} t^{5} - 28 \, q^{4} t^{6} - 8 \, q^{3} t^{7} - 29 \, q^{2} t^{8} + 15 \, q t^{9} + 31 \, q^{8} t - 16 \, q^{7} t^{2} - 19 \, q^{6} t^{3} + 207 \, q^{5} t^{4} - 146 \, q^{4} t^{5} + 51 \, q^{3} t^{6} - 12 \, q^{7} t - 14 \, q^{6} t^{2} + 40 \, q^{5} t^{3} - 83 \, q^{4} t^{4} + 43 \, q^{3} t^{5} - 3 \, q^{2} t^{6} - 3 \, q t^{7} + 2 \, q^{6} t + 5 \, q^{5} t^{2} - 9 \, q^{4} t^{3} + 9 \, q^{3} t^{4} - 3 \, q^{2} t^{5}}{{\left(t^{2} - q\right)}^{2} {\left(q - t\right)}^{3} q^{6} {\left(t + 1\right)}^{2} {\left(t - 1\right)}^{5}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
9 edges:	[[0, 3], [0, 4], [1, 2], [1, 5], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0121] 'EK~o'

Zeta functions

ask[-]:

$-\frac{q^{7} + q^{6} t - q^{5} t^{2} - 2 \, q^{5} t - 3 \, q^{4} t + 3 \, q^{3} t^{2} + 2 \, q^{2} t^{2} + q^{2} t - q t^{2} - t^{3}}{{\left(q^{2} - t\right)} {\left(q t - 1\right)} q^{5} {\left(t - 1\right)}^{2}}$

ask[+]:

$-\frac{q^{10} t^{3} + 2 \, q^{9} t^{4} + q^{8} t^{5} - 4 \, q^{10} t^{2} + q^{9} t^{3} - 5 \, q^{8} t^{4} - 7 \, q^{7} t^{5} - q^{6} t^{6} - q^{11} - 4 \, q^{10} t + 15 \, q^{9} t^{2} - 4 \, q^{8} t^{3} - 8 \, q^{7} t^{4} + 14 \, q^{6} t^{5} + 4 \, q^{5} t^{6} + 11 \, q^{9} t + q^{8} t^{2} - 18 \, q^{7} t^{3} + 24 \, q^{6} t^{4} + 5 \, q^{5} t^{5} - 7 \, q^{4} t^{6} + 2 \, q^{8} t - 34 \, q^{7} t^{2} + 12 \, q^{6} t^{3} + 12 \, q^{5} t^{4} - 34 \, q^{4} t^{5} + 2 \, q^{3} t^{6} - 7 \, q^{7} t + 5 \, q^{6} t^{2} + 24 \, q^{5} t^{3} - 18 \, q^{4} t^{4} + q^{3} t^{5} + 11 \, q^{2} t^{6} + 4 \, q^{6} t + 14 \, q^{5} t^{2} - 8 \, q^{4} t^{3} - 4 \, q^{3} t^{4} + 15 \, q^{2} t^{5} - 4 \, q t^{6} - t^{7} - q^{5} t - 7 \, q^{4} t^{2} - 5 \, q^{3} t^{3} + q^{2} t^{4} - 4 \, q t^{5} + q^{3} t^{2} + 2 \, q^{2} t^{3} + q t^{4}}{{\left(q^{2} - t\right)} {\left(t^{2} - q\right)} {\left(q - t\right)}^{2} q^{6} {\left(t - 1\right)}^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
10 edges:	[[0, 3], [0, 4], [0, 5], [1, 2], [1, 4], [1, 5], [2, 4], [2, 5], [3, 4], [3, 5]]

[0122] 'EK~w'

Zeta functions

ask[-]:

$-\frac{q^{5} + q^{4} t - 2 \, q^{3} t - 2 \, q^{2} t + q t + t^{2}}{{\left(q t - 1\right)} q^{5} {\left(t - 1\right)}^{2}}$

ask[+]:

$-\frac{q^{17} t^{4} - 3 \, q^{16} t^{5} - 2 \, q^{14} t^{7} + 2 \, q^{13} t^{8} + 6 \, q^{18} t^{2} - 6 \, q^{17} t^{3} - 12 \, q^{16} t^{4} + 23 \, q^{15} t^{5} + q^{14} t^{6} + 6 \, q^{13} t^{7} - 8 \, q^{12} t^{8} + 4 \, q^{11} t^{9} + q^{19} + q^{18} t - 28 \, q^{17} t^{2} + 16 \, q^{16} t^{3} + 48 \, q^{15} t^{4} - 34 \, q^{14} t^{5} - 12 \, q^{13} t^{6} - 21 \, q^{12} t^{7} + 8 \, q^{11} t^{8} - 19 \, q^{10} t^{9} + 2 \, q^{9} t^{10} + 3 \, q^{17} t + 21 \, q^{16} t^{2} - 26 \, q^{15} t^{3} - 40 \, q^{14} t^{4} - 34 \, q^{13} t^{5} + 10 \, q^{12} t^{6} + 57 \, q^{11} t^{7} + 30 \, q^{10} t^{8} + 39 \, q^{9} t^{9} - 18 \, q^{8} t^{10} - 26 \, q^{16} t + 20 \, q^{15} t^{2} + 115 \, q^{14} t^{3} - 24 \, q^{13} t^{4} + 26 \, q^{12} t^{5} + 11 \, q^{11} t^{6} - 36 \, q^{10} t^{7} - 81 \, q^{9} t^{8} - 42 \, q^{8} t^{9} + 50 \, q^{7} t^{10} - q^{6} t^{11} + 24 \, q^{15} t - 34 \, q^{14} t^{2} - 127 \, q^{13} t^{3} - 32 \, q^{12} t^{4} + 36 \, q^{11} t^{5} + 118 \, q^{10} t^{6} - 26 \, q^{9} t^{7} + 17 \, q^{8} t^{8} - 8 \, q^{7} t^{9} - 61 \, q^{6} t^{10} + 9 \, q^{5} t^{11} - 9 \, q^{14} t + 61 \, q^{13} t^{2} + 8 \, q^{12} t^{3} - 17 \, q^{11} t^{4} + 26 \, q^{10} t^{5} - 118 \, q^{9} t^{6} - 36 \, q^{8} t^{7} + 32 \, q^{7} t^{8} + 127 \, q^{6} t^{9} + 34 \, q^{5} t^{10} - 24 \, q^{4} t^{11} + q^{13} t - 50 \, q^{12} t^{2} + 42 \, q^{11} t^{3} + 81 \, q^{10} t^{4} + 36 \, q^{9} t^{5} - 11 \, q^{8} t^{6} - 26 \, q^{7} t^{7} + 24 \, q^{6} t^{8} - 115 \, q^{5} t^{9} - 20 \, q^{4} t^{10} + 26 \, q^{3} t^{11} + 18 \, q^{11} t^{2} - 39 \, q^{10} t^{3} - 30 \, q^{9} t^{4} - 57 \, q^{8} t^{5} - 10 \, q^{7} t^{6} + 34 \, q^{6} t^{7} + 40 \, q^{5} t^{8} + 26 \, q^{4} t^{9} - 21 \, q^{3} t^{10} - 3 \, q^{2} t^{11} - 2 \, q^{10} t^{2} + 19 \, q^{9} t^{3} - 8 \, q^{8} t^{4} + 21 \, q^{7} t^{5} + 12 \, q^{6} t^{6} + 34 \, q^{5} t^{7} - 48 \, q^{4} t^{8} - 16 \, q^{3} t^{9} + 28 \, q^{2} t^{10} - q t^{11} - t^{12} - 4 \, q^{8} t^{3} + 8 \, q^{7} t^{4} - 6 \, q^{6} t^{5} - q^{5} t^{6} - 23 \, q^{4} t^{7} + 12 \, q^{3} t^{8} + 6 \, q^{2} t^{9} - 6 \, q t^{10} - 2 \, q^{6} t^{4} + 2 \, q^{5} t^{5} + 3 \, q^{3} t^{7} - q^{2} t^{8}}{{\left(q^{3} - t^{2}\right)} {\left(q^{3} - t\right)} {\left(q^{2} - t\right)}^{2} {\left(t^{2} - q\right)}^{2} {\left(q - t\right)} q^{6} {\left(t - 1\right)}^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
11 edges:	[[0, 3], [0, 4], [0, 5], [1, 2], [1, 4], [1, 5], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0123] 'ELpw'

Zeta functions

ask[-]:

$\frac{2 \, q^{6} t^{2} + q^{5} t^{3} - q^{7} - 2 \, q^{6} t - q^{5} t^{2} - 5 \, q^{4} t^{3} + 6 \, q^{5} t - 4 \, q^{4} t^{2} + 4 \, q^{3} t^{3} + 4 \, q^{4} t - 4 \, q^{3} t^{2} + 6 \, q^{2} t^{3} - 5 \, q^{3} t - q^{2} t^{2} - 2 \, q t^{3} - t^{4} + q^{2} t + 2 \, q t^{2}}{{\left(q t - 1\right)} {\left(q - t\right)}^{2} q^{5} {\left(t - 1\right)}^{2}}$

ask[+]:

$-\frac{q^{8} t^{9} + 7 \, q^{7} t^{10} + q^{6} t^{11} + 7 \, q^{10} t^{6} - 25 \, q^{9} t^{7} - 9 \, q^{8} t^{8} + 20 \, q^{7} t^{9} - 43 \, q^{6} t^{10} - 6 \, q^{5} t^{11} + 7 \, q^{11} t^{4} + 21 \, q^{10} t^{5} - 87 \, q^{9} t^{6} + 110 \, q^{8} t^{7} + 108 \, q^{7} t^{8} - 150 \, q^{6} t^{9} + 107 \, q^{5} t^{10} + 17 \, q^{4} t^{11} + 3 \, q^{11} t^{3} - 10 \, q^{10} t^{4} - 116 \, q^{9} t^{5} + 253 \, q^{8} t^{6} - 63 \, q^{7} t^{7} - 410 \, q^{6} t^{8} + 357 \, q^{5} t^{9} - 109 \, q^{4} t^{10} - 33 \, q^{3} t^{11} - 12 \, q^{11} t^{2} - q^{10} t^{3} + 28 \, q^{9} t^{4} + 93 \, q^{8} t^{5} - 185 \, q^{7} t^{6} - 250 \, q^{6} t^{7} + 601 \, q^{5} t^{8} - 329 \, q^{4} t^{9} + 2 \, q^{3} t^{10} + 39 \, q^{2} t^{11} - q^{12} - 14 \, q^{11} t + 46 \, q^{10} t^{2} + 87 \, q^{9} t^{3} - 298 \, q^{8} t^{4} + 238 \, q^{7} t^{5} - 4 \, q^{6} t^{6} + 238 \, q^{5} t^{7} - 298 \, q^{4} t^{8} + 87 \, q^{3} t^{9} + 46 \, q^{2} t^{10} - 14 \, q t^{11} - t^{12} + 39 \, q^{10} t + 2 \, q^{9} t^{2} - 329 \, q^{8} t^{3} + 601 \, q^{7} t^{4} - 250 \, q^{6} t^{5} - 185 \, q^{5} t^{6} + 93 \, q^{4} t^{7} + 28 \, q^{3} t^{8} - q^{2} t^{9} - 12 \, q t^{10} - 33 \, q^{9} t - 109 \, q^{8} t^{2} + 357 \, q^{7} t^{3} - 410 \, q^{6} t^{4} - 63 \, q^{5} t^{5} + 253 \, q^{4} t^{6} - 116 \, q^{3} t^{7} - 10 \, q^{2} t^{8} + 3 \, q t^{9} + 17 \, q^{8} t + 107 \, q^{7} t^{2} - 150 \, q^{6} t^{3} + 108 \, q^{5} t^{4} + 110 \, q^{4} t^{5} - 87 \, q^{3} t^{6} + 21 \, q^{2} t^{7} + 7 \, q t^{8} - 6 \, q^{7} t - 43 \, q^{6} t^{2} + 20 \, q^{5} t^{3} - 9 \, q^{4} t^{4} - 25 \, q^{3} t^{5} + 7 \, q^{2} t^{6} + q^{6} t + 7 \, q^{5} t^{2} + q^{4} t^{3}}{{\left(t^{2} - q\right)}^{3} {\left(q - t\right)}^{3} q^{6} {\left(t + 1\right)} {\left(t - 1\right)}^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
9 edges:	[[0, 3], [0, 4], [1, 2], [1, 4], [1, 5], [2, 3], [2, 5], [3, 5], [4, 5]]

[0124] 'ELrw'

Zeta functions

ask[-]:

$\frac{q^{7} + 3 \, q^{6} t + q^{5} t^{2} - 5 \, q^{5} t - 5 \, q^{4} t^{2} - 5 \, q^{4} t + 5 \, q^{3} t^{2} + 5 \, q^{3} t + 5 \, q^{2} t^{2} - q^{2} t - 3 \, q t^{2} - t^{3}}{{\left(q t - 1\right)} {\left(q - t\right)}^{2} q^{5} {\left(t - 1\right)}}$

ask[+]:

$\frac{q^{16} t^{4} - 8 \, q^{15} t^{5} - 7 \, q^{14} t^{6} - q^{13} t^{7} + 8 \, q^{17} t^{2} + 11 \, q^{16} t^{3} - 16 \, q^{15} t^{4} + 25 \, q^{14} t^{5} + 56 \, q^{13} t^{6} + 24 \, q^{12} t^{7} + 12 \, q^{11} t^{8} + q^{18} + 7 \, q^{17} t - 17 \, q^{16} t^{2} - 97 \, q^{15} t^{3} + 13 \, q^{14} t^{4} + 52 \, q^{13} t^{5} - 150 \, q^{12} t^{6} - 112 \, q^{11} t^{7} - 88 \, q^{10} t^{8} - 9 \, q^{9} t^{9} - 5 \, q^{8} t^{10} - 17 \, q^{16} t - 69 \, q^{15} t^{2} + 214 \, q^{14} t^{3} + 214 \, q^{13} t^{4} - 225 \, q^{12} t^{5} + 84 \, q^{11} t^{6} + 162 \, q^{10} t^{7} + 260 \, q^{9} t^{8} + 66 \, q^{8} t^{9} + 31 \, q^{7} t^{10} + 204 \, q^{14} t^{2} - 39 \, q^{13} t^{3} - 484 \, q^{12} t^{4} + 21 \, q^{11} t^{5} + 149 \, q^{10} t^{6} + 96 \, q^{9} t^{7} - 287 \, q^{8} t^{8} - 198 \, q^{7} t^{9} - 94 \, q^{6} t^{10} + 2 \, q^{5} t^{11} + 6 \, q^{14} t - 182 \, q^{13} t^{2} - 232 \, q^{12} t^{3} + 142 \, q^{11} t^{4} + 340 \, q^{10} t^{5} - 340 \, q^{8} t^{7} - 142 \, q^{7} t^{8} + 232 \, q^{6} t^{9} + 182 \, q^{5} t^{10} - 6 \, q^{4} t^{11} - 2 \, q^{13} t + 94 \, q^{12} t^{2} + 198 \, q^{11} t^{3} + 287 \, q^{10} t^{4} - 96 \, q^{9} t^{5} - 149 \, q^{8} t^{6} - 21 \, q^{7} t^{7} + 484 \, q^{6} t^{8} + 39 \, q^{5} t^{9} - 204 \, q^{4} t^{10} - 31 \, q^{11} t^{2} - 66 \, q^{10} t^{3} - 260 \, q^{9} t^{4} - 162 \, q^{8} t^{5} - 84 \, q^{7} t^{6} + 225 \, q^{6} t^{7} - 214 \, q^{5} t^{8} - 214 \, q^{4} t^{9} + 69 \, q^{3} t^{10} + 17 \, q^{2} t^{11} + 5 \, q^{10} t^{2} + 9 \, q^{9} t^{3} + 88 \, q^{8} t^{4} + 112 \, q^{7} t^{5} + 150 \, q^{6} t^{6} - 52 \, q^{5} t^{7} - 13 \, q^{4} t^{8} + 97 \, q^{3} t^{9} + 17 \, q^{2} t^{10} - 7 \, q t^{11} - t^{12} - 12 \, q^{7} t^{4} - 24 \, q^{6} t^{5} - 56 \, q^{5} t^{6} - 25 \, q^{4} t^{7} + 16 \, q^{3} t^{8} - 11 \, q^{2} t^{9} - 8 \, q t^{10} + q^{5} t^{5} + 7 \, q^{4} t^{6} + 8 \, q^{3} t^{7} - q^{2} t^{8}}{{\left(q^{3} - t^{2}\right)} {\left(q^{2} - t\right)}^{2} {\left(t^{2} - q\right)}^{2} {\left(q - t\right)}^{3} q^{6} {\left(t - 1\right)}^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
10 edges:	[[0, 3], [0, 4], [0, 5], [1, 2], [1, 4], [1, 5], [2, 3], [2, 5], [3, 5], [4, 5]]

[0125] 'ELv_'

Zeta functions

ask[-]:

$\frac{q^{7} + 4 \, q^{6} t + q^{5} t^{2} - 6 \, q^{5} t - 6 \, q^{4} t^{2} - 6 \, q^{4} t + 6 \, q^{3} t^{2} + 6 \, q^{3} t + 6 \, q^{2} t^{2} - q^{2} t - 4 \, q t^{2} - t^{3}}{{\left(q t - 1\right)} {\left(q - t\right)}^{2} q^{5} {\left(t - 1\right)}}$

ask[+]:

$\frac{q^{9} t^{4} - 12 \, q^{8} t^{5} - 12 \, q^{7} t^{6} - q^{6} t^{7} + 10 \, q^{10} t^{2} + 24 \, q^{9} t^{3} - 30 \, q^{8} t^{4} + 41 \, q^{7} t^{5} + 69 \, q^{6} t^{6} + 6 \, q^{5} t^{7} + q^{11} + 12 \, q^{10} t - 18 \, q^{9} t^{2} - 151 \, q^{8} t^{3} + 108 \, q^{7} t^{4} + 15 \, q^{6} t^{5} - 168 \, q^{5} t^{6} - 15 \, q^{4} t^{7} - 33 \, q^{9} t - 69 \, q^{8} t^{2} + 312 \, q^{7} t^{3} - 84 \, q^{6} t^{4} - 225 \, q^{5} t^{5} + 192 \, q^{4} t^{6} + 27 \, q^{3} t^{7} + 27 \, q^{8} t + 192 \, q^{7} t^{2} - 225 \, q^{6} t^{3} - 84 \, q^{5} t^{4} + 312 \, q^{4} t^{5} - 69 \, q^{3} t^{6} - 33 \, q^{2} t^{7} - 15 \, q^{7} t - 168 \, q^{6} t^{2} + 15 \, q^{5} t^{3} + 108 \, q^{4} t^{4} - 151 \, q^{3} t^{5} - 18 \, q^{2} t^{6} + 12 \, q t^{7} + t^{8} + 6 \, q^{6} t + 69 \, q^{5} t^{2} + 41 \, q^{4} t^{3} - 30 \, q^{3} t^{4} + 24 \, q^{2} t^{5} + 10 \, q t^{6} - q^{5} t - 12 \, q^{4} t^{2} - 12 \, q^{3} t^{3} + q^{2} t^{4}}{{\left(t^{2} - q\right)}^{2} {\left(q - t\right)}^{3} q^{6} {\left(t - 1\right)}^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
9 edges:	[[0, 3], [0, 4], [0, 5], [1, 2], [1, 4], [1, 5], [2, 3], [2, 5], [3, 4]]

[0126] 'EL~o'

Zeta functions

ask[-]:

$\frac{q^{9} - q^{7} t - 3 \, q^{6} t^{2} + q^{5} t^{3} - 4 \, q^{6} t + 6 \, q^{5} t^{2} + 6 \, q^{4} t^{2} - 4 \, q^{3} t^{3} + q^{4} t - 3 \, q^{3} t^{2} - q^{2} t^{3} + t^{4}}{{\left(q^{2} - t\right)} {\left(q t - 1\right)} {\left(q - t\right)}^{2} q^{5} {\left(t - 1\right)}}$

ask[+]:

$-\frac{q^{11} t^{4} + q^{10} t^{5} - q^{9} t^{6} - 4 \, q^{12} t^{2} + 2 \, q^{11} t^{3} + 5 \, q^{10} t^{4} - 12 \, q^{9} t^{5} + 3 \, q^{7} t^{7} - q^{13} - 3 \, q^{12} t + 16 \, q^{11} t^{2} + 9 \, q^{10} t^{3} - 38 \, q^{9} t^{4} + 21 \, q^{8} t^{5} + 21 \, q^{7} t^{6} - 10 \, q^{6} t^{7} - q^{5} t^{8} + 7 \, q^{11} t + 2 \, q^{10} t^{2} - 49 \, q^{9} t^{3} + 29 \, q^{8} t^{4} + 40 \, q^{7} t^{5} - 47 \, q^{6} t^{6} - q^{5} t^{7} + 5 \, q^{4} t^{8} + 5 \, q^{10} t - 30 \, q^{9} t^{2} + 11 \, q^{8} t^{3} + 67 \, q^{7} t^{4} - 67 \, q^{6} t^{5} - 11 \, q^{5} t^{6} + 30 \, q^{4} t^{7} - 5 \, q^{3} t^{8} - 5 \, q^{9} t + q^{8} t^{2} + 47 \, q^{7} t^{3} - 40 \, q^{6} t^{4} - 29 \, q^{5} t^{5} + 49 \, q^{4} t^{6} - 2 \, q^{3} t^{7} - 7 \, q^{2} t^{8} + q^{8} t + 10 \, q^{7} t^{2} - 21 \, q^{6} t^{3} - 21 \, q^{5} t^{4} + 38 \, q^{4} t^{5} - 9 \, q^{3} t^{6} - 16 \, q^{2} t^{7} + 3 \, q t^{8} + t^{9} - 3 \, q^{6} t^{2} + 12 \, q^{4} t^{4} - 5 \, q^{3} t^{5} - 2 \, q^{2} t^{6} + 4 \, q t^{7} + q^{4} t^{3} - q^{3} t^{4} - q^{2} t^{5}}{{\left(q^{2} - t\right)} {\left(t^{2} - q\right)}^{2} {\left(q - t\right)}^{3} q^{6} {\left(t - 1\right)}^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
11 edges:	[[0, 3], [0, 4], [0, 5], [1, 2], [1, 4], [1, 5], [2, 3], [2, 4], [2, 5], [3, 4], [3, 5]]

[0127] 'EL~w'

Zeta functions

ask[-]:

$\frac{q^{7} - q^{5} t - q^{4} t^{2} - 3 \, q^{4} t + 3 \, q^{3} t^{2} + q^{3} t + q^{2} t^{2} - t^{3}}{{\left(q t - 1\right)} {\left(q - t\right)}^{2} q^{5} {\left(t - 1\right)}}$

ask[+]:

$-\frac{q^{18} t^{5} - 3 \, q^{20} t^{2} + 3 \, q^{19} t^{3} + q^{18} t^{4} - 6 \, q^{17} t^{5} - 4 \, q^{16} t^{6} + 5 \, q^{15} t^{7} - 6 \, q^{14} t^{8} + 2 \, q^{13} t^{9} - q^{21} + 11 \, q^{19} t^{2} - 4 \, q^{17} t^{4} - 12 \, q^{16} t^{5} + 34 \, q^{15} t^{6} - 15 \, q^{14} t^{7} + 21 \, q^{13} t^{8} - 10 \, q^{12} t^{9} + 2 \, q^{11} t^{10} - 2 \, q^{19} t + 16 \, q^{18} t^{2} - 32 \, q^{17} t^{3} - 50 \, q^{16} t^{4} + 100 \, q^{15} t^{5} - 59 \, q^{14} t^{6} + 15 \, q^{13} t^{7} - 46 \, q^{12} t^{8} + 27 \, q^{11} t^{9} - 9 \, q^{10} t^{10} + 19 \, q^{18} t - 58 \, q^{17} t^{2} - 11 \, q^{16} t^{3} + 138 \, q^{15} t^{4} - 49 \, q^{14} t^{5} - 22 \, q^{13} t^{6} - 61 \, q^{12} t^{7} + 75 \, q^{11} t^{8} - 40 \, q^{10} t^{9} + 32 \, q^{9} t^{10} - 8 \, q^{8} t^{11} - 12 \, q^{17} t + 32 \, q^{16} t^{2} + 11 \, q^{15} t^{3} + 36 \, q^{14} t^{4} - 99 \, q^{13} t^{5} - 50 \, q^{12} t^{6} + 143 \, q^{11} t^{7} - 5 \, q^{10} t^{8} + 43 \, q^{9} t^{9} - 78 \, q^{8} t^{10} + 26 \, q^{7} t^{11} + q^{6} t^{12} + q^{16} t - 34 \, q^{15} t^{2} + 96 \, q^{14} t^{3} - 118 \, q^{13} t^{4} - 37 \, q^{12} t^{5} + 50 \, q^{11} t^{6} + 50 \, q^{10} t^{7} - 37 \, q^{9} t^{8} - 118 \, q^{8} t^{9} + 96 \, q^{7} t^{10} - 34 \, q^{6} t^{11} + q^{5} t^{12} + q^{15} t + 26 \, q^{14} t^{2} - 78 \, q^{13} t^{3} + 43 \, q^{12} t^{4} - 5 \, q^{11} t^{5} + 143 \, q^{10} t^{6} - 50 \, q^{9} t^{7} - 99 \, q^{8} t^{8} + 36 \, q^{7} t^{9} + 11 \, q^{6} t^{10} + 32 \, q^{5} t^{11} - 12 \, q^{4} t^{12} - 8 \, q^{13} t^{2} + 32 \, q^{12} t^{3} - 40 \, q^{11} t^{4} + 75 \, q^{10} t^{5} - 61 \, q^{9} t^{6} - 22 \, q^{8} t^{7} - 49 \, q^{7} t^{8} + 138 \, q^{6} t^{9} - 11 \, q^{5} t^{10} - 58 \, q^{4} t^{11} + 19 \, q^{3} t^{12} - 9 \, q^{11} t^{3} + 27 \, q^{10} t^{4} - 46 \, q^{9} t^{5} + 15 \, q^{8} t^{6} - 59 \, q^{7} t^{7} + 100 \, q^{6} t^{8} - 50 \, q^{5} t^{9} - 32 \, q^{4} t^{10} + 16 \, q^{3} t^{11} - 2 \, q^{2} t^{12} + 2 \, q^{10} t^{3} - 10 \, q^{9} t^{4} + 21 \, q^{8} t^{5} - 15 \, q^{7} t^{6} + 34 \, q^{6} t^{7} - 12 \, q^{5} t^{8} - 4 \, q^{4} t^{9} + 11 \, q^{2} t^{11} - t^{13} + 2 \, q^{8} t^{4} - 6 \, q^{7} t^{5} + 5 \, q^{6} t^{6} - 4 \, q^{5} t^{7} - 6 \, q^{4} t^{8} + q^{3} t^{9} + 3 \, q^{2} t^{10} - 3 \, q t^{11} + q^{3} t^{8}}{{\left(q^{3} - t^{2}\right)} {\left(q^{3} - t\right)} {\left(q^{2} - t\right)}^{2} {\left(t^{2} - q\right)}^{2} {\left(q - t\right)}^{3} q^{6} {\left(t - 1\right)}^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
12 edges:	[[0, 3], [0, 4], [0, 5], [1, 2], [1, 4], [1, 5], [2, 3], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0128] 'ENzw'

Zeta functions

ask[-]:

$\frac{q^{8} - q^{5} t^{2} - 3 \, q^{5} t + q^{4} t^{2} - q^{4} t + 3 \, q^{3} t^{2} + q^{3} t - t^{3}}{{\left(q^{2} - t\right)} {\left(q t - 1\right)} {\left(q - t\right)} q^{5} {\left(t - 1\right)}}$

ask[+]:

$-\frac{q^{15} t^{4} - 2 \, q^{16} t^{2} + q^{15} t^{3} - 3 \, q^{13} t^{5} - 3 \, q^{12} t^{6} + 2 \, q^{11} t^{7} - q^{10} t^{8} - q^{17} - q^{16} t + 8 \, q^{15} t^{2} + 5 \, q^{14} t^{3} - 12 \, q^{13} t^{4} - q^{12} t^{5} + 12 \, q^{11} t^{6} - q^{10} t^{7} + 5 \, q^{9} t^{8} - q^{8} t^{9} + 9 \, q^{14} t^{2} - 21 \, q^{13} t^{3} - 7 \, q^{12} t^{4} + 33 \, q^{11} t^{5} - 3 \, q^{10} t^{6} - 6 \, q^{9} t^{7} - 14 \, q^{8} t^{8} + q^{6} t^{10} + 12 \, q^{14} t - 20 \, q^{13} t^{2} - 20 \, q^{12} t^{3} + 36 \, q^{11} t^{4} - q^{10} t^{5} - 24 \, q^{9} t^{6} - 20 \, q^{8} t^{7} + 15 \, q^{7} t^{8} + 9 \, q^{6} t^{9} - q^{5} t^{10} - 6 \, q^{13} t - 10 \, q^{12} t^{2} + 25 \, q^{11} t^{3} + 29 \, q^{10} t^{4} - 24 \, q^{9} t^{5} - 24 \, q^{8} t^{6} + 29 \, q^{7} t^{7} + 25 \, q^{6} t^{8} - 10 \, q^{5} t^{9} - 6 \, q^{4} t^{10} - q^{12} t + 9 \, q^{11} t^{2} + 15 \, q^{10} t^{3} - 20 \, q^{9} t^{4} - 24 \, q^{8} t^{5} - q^{7} t^{6} + 36 \, q^{6} t^{7} - 20 \, q^{5} t^{8} - 20 \, q^{4} t^{9} + 12 \, q^{3} t^{10} + q^{11} t - 14 \, q^{9} t^{3} - 6 \, q^{8} t^{4} - 3 \, q^{7} t^{5} + 33 \, q^{6} t^{6} - 7 \, q^{5} t^{7} - 21 \, q^{4} t^{8} + 9 \, q^{3} t^{9} - q^{9} t^{2} + 5 \, q^{8} t^{3} - q^{7} t^{4} + 12 \, q^{6} t^{5} - q^{5} t^{6} - 12 \, q^{4} t^{7} + 5 \, q^{3} t^{8} + 8 \, q^{2} t^{9} - q t^{10} - t^{11} - q^{7} t^{3} + 2 \, q^{6} t^{4} - 3 \, q^{5} t^{5} - 3 \, q^{4} t^{6} + q^{2} t^{8} - 2 \, q t^{9} + q^{2} t^{7}}{{\left(q^{3} - t^{2}\right)} {\left(q^{2} - t\right)}^{2} {\left(t^{2} - q\right)}^{2} {\left(q - t\right)}^{2} q^{6} {\left(t - 1\right)}^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
12 edges:	[[0, 3], [0, 4], [0, 5], [1, 2], [1, 3], [1, 4], [1, 5], [2, 3], [2, 4], [2, 5], [3, 5], [4, 5]]

[0129] 'EN~w'

Zeta functions

ask[-]:

$\frac{{\left(q^{3} - t\right)}^{2}}{{\left(q t - 1\right)} {\left(q - t\right)} q^{5} {\left(t - 1\right)}}$

ask[+]:

$\frac{q^{18} t^{2} + 3 \, q^{14} t^{6} - 3 \, q^{13} t^{7} + q^{19} - 6 \, q^{17} t^{2} - 3 \, q^{16} t^{3} - 4 \, q^{15} t^{4} + 9 \, q^{14} t^{5} - 9 \, q^{13} t^{6} + 6 \, q^{12} t^{7} + 5 \, q^{17} t - q^{16} t^{2} - 4 \, q^{15} t^{3} + 31 \, q^{14} t^{4} - 21 \, q^{13} t^{5} + 3 \, q^{10} t^{8} - 16 \, q^{16} t + 46 \, q^{14} t^{3} - 15 \, q^{13} t^{4} - 22 \, q^{12} t^{5} + 5 \, q^{11} t^{6} - 3 \, q^{10} t^{7} - 12 \, q^{9} t^{8} + 9 \, q^{8} t^{9} + 3 \, q^{15} t + q^{14} t^{2} - 10 \, q^{13} t^{3} - 57 \, q^{12} t^{4} + 20 \, q^{11} t^{5} + 30 \, q^{10} t^{6} + 11 \, q^{9} t^{7} + 21 \, q^{8} t^{8} - 30 \, q^{7} t^{9} - 3 \, q^{6} t^{10} + 6 \, q^{14} t + 33 \, q^{13} t^{2} - 36 \, q^{12} t^{3} + 12 \, q^{11} t^{4} - q^{10} t^{5} - q^{9} t^{6} + 12 \, q^{8} t^{7} - 36 \, q^{7} t^{8} + 33 \, q^{6} t^{9} + 6 \, q^{5} t^{10} - 3 \, q^{13} t - 30 \, q^{12} t^{2} + 21 \, q^{11} t^{3} + 11 \, q^{10} t^{4} + 30 \, q^{9} t^{5} + 20 \, q^{8} t^{6} - 57 \, q^{7} t^{7} - 10 \, q^{6} t^{8} + q^{5} t^{9} + 3 \, q^{4} t^{10} + 9 \, q^{11} t^{2} - 12 \, q^{10} t^{3} - 3 \, q^{9} t^{4} + 5 \, q^{8} t^{5} - 22 \, q^{7} t^{6} - 15 \, q^{6} t^{7} + 46 \, q^{5} t^{8} - 16 \, q^{3} t^{10} + 3 \, q^{9} t^{3} - 21 \, q^{6} t^{6} + 31 \, q^{5} t^{7} - 4 \, q^{4} t^{8} - q^{3} t^{9} + 5 \, q^{2} t^{10} + 6 \, q^{7} t^{4} - 9 \, q^{6} t^{5} + 9 \, q^{5} t^{6} - 4 \, q^{4} t^{7} - 3 \, q^{3} t^{8} - 6 \, q^{2} t^{9} + t^{11} - 3 \, q^{6} t^{4} + 3 \, q^{5} t^{5} + q t^{9}}{{\left(q^{3} - t^{2}\right)} {\left(q^{3} - t\right)} {\left(q^{2} - t\right)}^{2} {\left(t^{2} - q\right)}^{2} {\left(q - t\right)} q^{6} {\left(t - 1\right)}^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
13 edges:	[[0, 3], [0, 4], [0, 5], [1, 2], [1, 3], [1, 4], [1, 5], [2, 3], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0130] 'EPTW'

Zeta functions

ask[-]:

ask[+]:

$\frac{q^{8} t^{12} - 4 \, q^{7} t^{12} + 8 \, q^{9} t^{9} - 19 \, q^{8} t^{10} + 11 \, q^{7} t^{11} + 5 \, q^{6} t^{12} + 4 \, q^{9} t^{8} - 57 \, q^{8} t^{9} + 114 \, q^{7} t^{10} - 71 \, q^{6} t^{11} + 6 \, q^{5} t^{12} + 15 \, q^{8} t^{8} + 75 \, q^{7} t^{9} - 197 \, q^{6} t^{10} + 140 \, q^{5} t^{11} - 23 \, q^{4} t^{12} + q^{3} t^{13} - 22 \, q^{8} t^{7} - 82 \, q^{7} t^{8} + 128 \, q^{6} t^{9} + 26 \, q^{5} t^{10} - 76 \, q^{4} t^{11} + 10 \, q^{3} t^{12} - 29 \, q^{8} t^{6} + 260 \, q^{7} t^{7} - 180 \, q^{6} t^{8} - 182 \, q^{5} t^{9} + 137 \, q^{4} t^{10} - q^{3} t^{11} + 3 \, q^{8} t^{5} + 47 \, q^{7} t^{6} - 655 \, q^{6} t^{7} + 837 \, q^{5} t^{8} - 195 \, q^{4} t^{9} - 44 \, q^{3} t^{10} + 3 \, q^{2} t^{11} - 49 \, q^{7} t^{5} + 270 \, q^{6} t^{6} + 273 \, q^{5} t^{7} - 723 \, q^{4} t^{8} + 250 \, q^{3} t^{9} - 7 \, q^{2} t^{10} + 56 \, q^{7} t^{4} - 92 \, q^{6} t^{5} - 468 \, q^{5} t^{6} + 468 \, q^{4} t^{7} + 92 \, q^{3} t^{8} - 56 \, q^{2} t^{9} + 7 \, q^{7} t^{3} - 250 \, q^{6} t^{4} + 723 \, q^{5} t^{5} - 273 \, q^{4} t^{6} - 270 \, q^{3} t^{7} + 49 \, q^{2} t^{8} - 3 \, q^{7} t^{2} + 44 \, q^{6} t^{3} + 195 \, q^{5} t^{4} - 837 \, q^{4} t^{5} + 655 \, q^{3} t^{6} - 47 \, q^{2} t^{7} - 3 \, q t^{8} + q^{6} t^{2} - 137 \, q^{5} t^{3} + 182 \, q^{4} t^{4} + 180 \, q^{3} t^{5} - 260 \, q^{2} t^{6} + 29 \, q t^{7} - 10 \, q^{6} t + 76 \, q^{5} t^{2} - 26 \, q^{4} t^{3} - 128 \, q^{3} t^{4} + 82 \, q^{2} t^{5} + 22 \, q t^{6} - q^{6} + 23 \, q^{5} t - 140 \, q^{4} t^{2} + 197 \, q^{3} t^{3} - 75 \, q^{2} t^{4} - 15 \, q t^{5} - 6 \, q^{4} t + 71 \, q^{3} t^{2} - 114 \, q^{2} t^{3} + 57 \, q t^{4} - 4 \, t^{5} - 5 \, q^{3} t - 11 \, q^{2} t^{2} + 19 \, q t^{3} - 8 \, t^{4} + 4 \, q^{2} t - q t}{{\left(q t^{2} - 1\right)}^{4} {\left(q - t\right)} q^{5} {\left(t - 1\right)}^{5}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
7 edges:	[[0, 2], [1, 4], [1, 5], [2, 3], [3, 4], [3, 5], [4, 5]]

[0131] 'EU\w'

Zeta functions

ask[-]:

$\frac{q^{6} t^{2} - q^{7} - 2 \, q^{4} t^{3} + 3 \, q^{5} t - 4 \, q^{4} t^{2} + 3 \, q^{3} t^{3} + 3 \, q^{4} t - 4 \, q^{3} t^{2} + 3 \, q^{2} t^{3} - 2 \, q^{3} t - t^{4} + q t^{2}}{{\left(q t - 1\right)} {\left(q - t\right)}^{2} q^{5} {\left(t - 1\right)}^{2}}$

ask[+]:

$-\frac{q^{7} t^{10} + 3 \, q^{10} t^{6} - 8 \, q^{9} t^{7} + 6 \, q^{7} t^{9} - 11 \, q^{6} t^{10} + 4 \, q^{11} t^{4} + 7 \, q^{10} t^{5} - 43 \, q^{9} t^{6} + 49 \, q^{8} t^{7} + 41 \, q^{7} t^{8} - 54 \, q^{6} t^{9} + 39 \, q^{5} t^{10} + 2 \, q^{4} t^{11} + q^{11} t^{3} - 7 \, q^{10} t^{4} - 62 \, q^{9} t^{5} + 123 \, q^{8} t^{6} - 41 \, q^{7} t^{7} - 221 \, q^{6} t^{8} + 146 \, q^{5} t^{9} - 47 \, q^{4} t^{10} - 12 \, q^{3} t^{11} - 6 \, q^{11} t^{2} + 16 \, q^{10} t^{3} + 11 \, q^{9} t^{4} + 78 \, q^{8} t^{5} - 21 \, q^{7} t^{6} - 128 \, q^{6} t^{7} + 368 \, q^{5} t^{8} - 121 \, q^{4} t^{9} - 10 \, q^{3} t^{10} + 23 \, q^{2} t^{11} - q^{12} - 9 \, q^{11} t + 32 \, q^{10} t^{2} - 6 \, q^{9} t^{3} - 179 \, q^{8} t^{4} + 113 \, q^{7} t^{5} - 152 \, q^{6} t^{6} + 113 \, q^{5} t^{7} - 179 \, q^{4} t^{8} - 6 \, q^{3} t^{9} + 32 \, q^{2} t^{10} - 9 \, q t^{11} - t^{12} + 23 \, q^{10} t - 10 \, q^{9} t^{2} - 121 \, q^{8} t^{3} + 368 \, q^{7} t^{4} - 128 \, q^{6} t^{5} - 21 \, q^{5} t^{6} + 78 \, q^{4} t^{7} + 11 \, q^{3} t^{8} + 16 \, q^{2} t^{9} - 6 \, q t^{10} - 12 \, q^{9} t - 47 \, q^{8} t^{2} + 146 \, q^{7} t^{3} - 221 \, q^{6} t^{4} - 41 \, q^{5} t^{5} + 123 \, q^{4} t^{6} - 62 \, q^{3} t^{7} - 7 \, q^{2} t^{8} + q t^{9} + 2 \, q^{8} t + 39 \, q^{7} t^{2} - 54 \, q^{6} t^{3} + 41 \, q^{5} t^{4} + 49 \, q^{4} t^{5} - 43 \, q^{3} t^{6} + 7 \, q^{2} t^{7} + 4 \, q t^{8} - 11 \, q^{6} t^{2} + 6 \, q^{5} t^{3} - 8 \, q^{3} t^{5} + 3 \, q^{2} t^{6} + q^{5} t^{2}}{{\left(t^{2} - q\right)}^{3} {\left(q - t\right)}^{3} q^{6} {\left(t + 1\right)} {\left(t - 1\right)}^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
10 edges:	[[0, 2], [0, 3], [1, 3], [1, 4], [1, 5], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0132] 'E]~o'

Zeta functions

ask[-]:

$\frac{q^{7} + 2 \, q^{5} t - 3 \, q^{4} t - 3 \, q^{3} t + 2 \, q^{2} t + t^{2}}{{\left(q^{2} - t\right)} {\left(q t - 1\right)} q^{5} {\left(t - 1\right)}}$

ask[+]:

$-\frac{2 \, q^{9} t^{2} + q^{8} t^{3} + q^{10} + 2 \, q^{9} t - 3 \, q^{8} t^{2} - 2 \, q^{7} t^{3} - q^{6} t^{4} - q^{8} t - 8 \, q^{7} t^{2} - 3 \, q^{6} t^{3} + 3 \, q^{5} t^{4} - 6 \, q^{7} t + 6 \, q^{6} t^{2} + 9 \, q^{5} t^{3} + 9 \, q^{5} t^{2} + 6 \, q^{4} t^{3} - 6 \, q^{3} t^{4} + 3 \, q^{5} t - 3 \, q^{4} t^{2} - 8 \, q^{3} t^{3} - q^{2} t^{4} - q^{4} t - 2 \, q^{3} t^{2} - 3 \, q^{2} t^{3} + 2 \, q t^{4} + t^{5} + q^{2} t^{2} + 2 \, q t^{3}}{{\left(q^{2} - t\right)} {\left(t^{2} - q\right)} {\left(q - t\right)} q^{6} {\left(t - 1\right)}^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
12 edges:	[[0, 2], [0, 3], [0, 4], [0, 5], [1, 2], [1, 3], [1, 4], [1, 5], [2, 4], [2, 5], [3, 4], [3, 5]]

[0133] 'E]~w'

Zeta functions

ask[-]:

$\frac{q^{7} + q^{5} t - 2 \, q^{4} t - 2 \, q^{3} t + q^{2} t + t^{2}}{{\left(q^{2} - t\right)} {\left(q t - 1\right)} q^{5} {\left(t - 1\right)}}$

ask[+]:

$-\frac{q^{15} t^{2} + q^{16} - 2 \, q^{14} t^{2} - 3 \, q^{12} t^{4} + 2 \, q^{11} t^{5} + 4 \, q^{14} t - 7 \, q^{13} t^{2} - 4 \, q^{12} t^{3} + 8 \, q^{11} t^{4} - 6 \, q^{10} t^{5} + 2 \, q^{9} t^{6} - 10 \, q^{13} t + 6 \, q^{12} t^{2} + 9 \, q^{11} t^{3} + 2 \, q^{10} t^{4} + 7 \, q^{9} t^{5} - 6 \, q^{8} t^{6} - 3 \, q^{12} t + 2 \, q^{11} t^{2} + 17 \, q^{10} t^{3} - 10 \, q^{9} t^{4} - 5 \, q^{8} t^{5} + 4 \, q^{7} t^{6} - 3 \, q^{6} t^{7} + 8 \, q^{11} t + 4 \, q^{10} t^{2} - 16 \, q^{9} t^{3} - 4 \, q^{8} t^{4} - 16 \, q^{7} t^{5} + 4 \, q^{6} t^{6} + 8 \, q^{5} t^{7} - 3 \, q^{10} t + 4 \, q^{9} t^{2} - 5 \, q^{8} t^{3} - 10 \, q^{7} t^{4} + 17 \, q^{6} t^{5} + 2 \, q^{5} t^{6} - 3 \, q^{4} t^{7} - 6 \, q^{8} t^{2} + 7 \, q^{7} t^{3} + 2 \, q^{6} t^{4} + 9 \, q^{5} t^{5} + 6 \, q^{4} t^{6} - 10 \, q^{3} t^{7} + 2 \, q^{7} t^{2} - 6 \, q^{6} t^{3} + 8 \, q^{5} t^{4} - 4 \, q^{4} t^{5} - 7 \, q^{3} t^{6} + 4 \, q^{2} t^{7} + 2 \, q^{5} t^{3} - 3 \, q^{4} t^{4} - 2 \, q^{2} t^{6} + t^{8} + q t^{6}}{{\left(q^{3} - t^{2}\right)} {\left(q^{3} - t\right)} {\left(q^{2} - t\right)} {\left(t^{2} - q\right)} {\left(q - t\right)} q^{6} {\left(t - 1\right)}^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
13 edges:	[[0, 2], [0, 3], [0, 4], [0, 5], [1, 2], [1, 3], [1, 4], [1, 5], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0134] 'E^~w'

Zeta functions

ask[-]:

$\frac{{\left(q^{4} - t\right)} {\left(q^{3} - t\right)}}{{\left(q^{2} - t\right)} {\left(q t - 1\right)} q^{5} {\left(t - 1\right)}}$

ask[+]:

$-\frac{q^{15} - q^{13} t^{2} - 4 \, q^{11} t^{4} + 4 \, q^{13} t + 2 \, q^{12} t^{2} - 6 \, q^{11} t^{3} + 9 \, q^{10} t^{4} - 3 \, q^{12} t - 7 \, q^{11} t^{2} + 13 \, q^{10} t^{3} + 3 \, q^{9} t^{4} - 2 \, q^{8} t^{5} - 16 \, q^{11} t - 7 \, q^{10} t^{2} + 2 \, q^{9} t^{3} - 15 \, q^{8} t^{4} + 11 \, q^{7} t^{5} + 6 \, q^{6} t^{6} + 18 \, q^{10} t + 23 \, q^{9} t^{2} - 11 \, q^{8} t^{3} + 11 \, q^{7} t^{4} - 23 \, q^{6} t^{5} - 18 \, q^{5} t^{6} - 6 \, q^{9} t - 11 \, q^{8} t^{2} + 15 \, q^{7} t^{3} - 2 \, q^{6} t^{4} + 7 \, q^{5} t^{5} + 16 \, q^{4} t^{6} + 2 \, q^{7} t^{2} - 3 \, q^{6} t^{3} - 13 \, q^{5} t^{4} + 7 \, q^{4} t^{5} + 3 \, q^{3} t^{6} - 9 \, q^{5} t^{3} + 6 \, q^{4} t^{4} - 2 \, q^{3} t^{5} - 4 \, q^{2} t^{6} + 4 \, q^{4} t^{3} + q^{2} t^{5} - t^{7}}{{\left(q^{3} - t^{2}\right)} {\left(q^{3} - t\right)} {\left(q^{2} - t\right)} {\left(t^{2} - q\right)} q^{6} {\left(t - 1\right)}^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
14 edges:	[[0, 2], [0, 3], [0, 4], [0, 5], [1, 2], [1, 3], [1, 4], [1, 5], [2, 3], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0135] 'E_?w'

Zeta functions
ask[-]:	$-\frac{q^{4} t - q^{3} t + q^{2} t^{2} - 2 \, q^{2} t + q^{2} - q t + t}{{\left(q^{3} t - 1\right)} {\left(q^{2} t - 1\right)} {\left(q t - 1\right)} q^{2}}$
ask[+]:	$-\frac{q^{4} t - q^{3} t + q^{2} t^{2} - 2 \, q^{2} t + q^{2} - q t + t}{{\left(q^{3} t - 1\right)} {\left(q^{2} t - 1\right)} {\left(q t - 1\right)} q^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
4 edges:	[[0, 1], [2, 5], [3, 5], [4, 5]]

[0136] 'E_Cg'

Zeta functions

ask[-]:

$\frac{q^{9} t^{5} - 4 \, q^{8} t^{5} + 2 \, q^{8} t^{4} + 2 \, q^{7} t^{5} - q^{6} t^{6} - q^{8} t^{3} + 7 \, q^{6} t^{5} - 2 \, q^{7} t^{3} - 3 \, q^{6} t^{4} + q^{6} t^{3} - 13 \, q^{5} t^{4} + 4 \, q^{6} t^{2} + 12 \, q^{5} t^{3} - 5 \, q^{4} t^{4} - 5 \, q^{5} t^{2} + 12 \, q^{4} t^{3} + 4 \, q^{3} t^{4} - 13 \, q^{4} t^{2} + q^{3} t^{3} - 3 \, q^{3} t^{2} - 2 \, q^{2} t^{3} + 7 \, q^{3} t - q t^{3} - q^{3} + 2 \, q^{2} t + 2 \, q t^{2} - 4 \, q t + t}{{\left(q^{2} t - 1\right)}^{3} {\left(q t - 1\right)}^{3} q^{3} {\left(t - 1\right)}}$

ask[+]:

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
4 edges:	[[0, 1], [2, 5], [3, 4], [4, 5]]

[0137] 'E_Cw'

Zeta functions

ask[-]:

$\frac{q^{6} t^{2} - 2 \, q^{5} t^{3} + 3 \, q^{4} t^{3} - q^{3} t^{4} - 3 \, q^{4} t^{2} + 4 \, q^{3} t^{3} - q^{4} t - 2 \, q^{3} t^{2} - q^{2} t^{3} + 4 \, q^{3} t - 3 \, q^{2} t^{2} - q^{3} + 3 \, q^{2} t - 2 \, q t + t^{2}}{{\left(q^{2} t - 1\right)}^{2} {\left(q t - 1\right)}^{2} q^{3} {\left(t - 1\right)}}$

ask[+]:

$-\frac{q^{11} t^{9} + q^{11} t^{8} - 5 \, q^{10} t^{9} - 3 \, q^{10} t^{8} + 11 \, q^{9} t^{9} - 2 \, q^{10} t^{7} - 5 \, q^{9} t^{8} - 9 \, q^{8} t^{9} + q^{7} t^{10} - q^{10} t^{6} + 19 \, q^{9} t^{7} + 9 \, q^{8} t^{8} - 7 \, q^{7} t^{9} - q^{10} t^{5} - 6 \, q^{9} t^{6} - 24 \, q^{8} t^{7} + 22 \, q^{7} t^{8} + 3 \, q^{6} t^{9} + 8 \, q^{9} t^{5} + 17 \, q^{8} t^{6} - 32 \, q^{7} t^{7} - 7 \, q^{6} t^{8} + q^{9} t^{4} - 26 \, q^{8} t^{5} + 21 \, q^{7} t^{6} + 20 \, q^{6} t^{7} - 4 \, q^{5} t^{8} + 5 \, q^{8} t^{4} + 9 \, q^{7} t^{5} - 27 \, q^{6} t^{6} + 11 \, q^{5} t^{7} - 2 \, q^{8} t^{3} - 4 \, q^{7} t^{4} + 24 \, q^{6} t^{5} - 20 \, q^{5} t^{6} + 2 \, q^{4} t^{7} + 2 \, q^{7} t^{3} - 20 \, q^{6} t^{4} + 24 \, q^{5} t^{5} - 4 \, q^{4} t^{6} - 2 \, q^{3} t^{7} + 11 \, q^{6} t^{3} - 27 \, q^{5} t^{4} + 9 \, q^{4} t^{5} + 5 \, q^{3} t^{6} - 4 \, q^{6} t^{2} + 20 \, q^{5} t^{3} + 21 \, q^{4} t^{4} - 26 \, q^{3} t^{5} + q^{2} t^{6} - 7 \, q^{5} t^{2} - 32 \, q^{4} t^{3} + 17 \, q^{3} t^{4} + 8 \, q^{2} t^{5} + 3 \, q^{5} t + 22 \, q^{4} t^{2} - 24 \, q^{3} t^{3} - 6 \, q^{2} t^{4} - q t^{5} - 7 \, q^{4} t + 9 \, q^{3} t^{2} + 19 \, q^{2} t^{3} - q t^{4} + q^{4} - 9 \, q^{3} t - 5 \, q^{2} t^{2} - 2 \, q t^{3} + 11 \, q^{2} t - 3 \, q t^{2} - 5 \, q t + t^{2} + t}{{\left(q^{3} t^{2} - 1\right)} {\left(q^{2} t - 1\right)} {\left(q t^{2} - 1\right)} {\left(q t - 1\right)}^{3} q^{4} {\left(t - 1\right)}^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
5 edges:	[[0, 1], [2, 5], [3, 4], [3, 5], [4, 5]]

[0138] 'E_Ko'

Zeta functions
ask[-]:	$\frac{q^{6} t^{3} + q^{6} t^{2} - 3 \, q^{5} t^{3} + q^{5} t^{2} - q^{4} t^{3} - 2 \, q^{5} t - 2 \, q^{4} t^{2} + 7 \, q^{3} t^{3} - q^{2} t^{4} + 2 \, q^{4} t - 6 \, q^{3} t^{2} + 2 \, q^{2} t^{3} - q^{4} + 7 \, q^{3} t - 2 \, q^{2} t^{2} - 2 \, q t^{3} - q^{2} t + q t^{2} - 3 \, q t + t^{2} + t}{{\left(q^{2} t - 1\right)} {\left(q t - 1\right)}^{2} q^{4} {\left(t - 1\right)}^{2}}$
ask[+]:	$\frac{q^{6} t^{3} + q^{6} t^{2} - 3 \, q^{5} t^{3} + q^{5} t^{2} - q^{4} t^{3} - 2 \, q^{5} t - 2 \, q^{4} t^{2} + 7 \, q^{3} t^{3} - q^{2} t^{4} + 2 \, q^{4} t - 6 \, q^{3} t^{2} + 2 \, q^{2} t^{3} - q^{4} + 7 \, q^{3} t - 2 \, q^{2} t^{2} - 2 \, q t^{3} - q^{2} t + q t^{2} - 3 \, q t + t^{2} + t}{{\left(q^{2} t - 1\right)} {\left(q t - 1\right)}^{2} q^{4} {\left(t - 1\right)}^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
5 edges:	[[0, 1], [2, 4], [2, 5], [3, 4], [3, 5]]

[0139] 'E_Kw'

Zeta functions

ask[-]:

$\frac{{\left(q^{5} t^{2} - q^{4} t - 3 \, q^{3} t^{2} + q^{2} t^{3} + 2 \, q^{3} t - 2 \, q^{2} t^{2} - q^{3} + 3 \, q^{2} t + q t^{2} - t\right)} {\left(q - t\right)}}{{\left(q^{2} t - 1\right)} {\left(q t - 1\right)}^{2} q^{4} {\left(t - 1\right)}^{2}}$

ask[+]:

$\frac{q^{9} t^{7} + 3 \, q^{9} t^{6} - 4 \, q^{8} t^{7} + 2 \, q^{9} t^{5} - 10 \, q^{8} t^{6} + 5 \, q^{7} t^{7} + q^{9} t^{4} - 4 \, q^{8} t^{5} + 2 \, q^{7} t^{6} + 3 \, q^{6} t^{7} - 9 \, q^{8} t^{4} + 10 \, q^{7} t^{5} + 14 \, q^{6} t^{6} - 12 \, q^{5} t^{7} + q^{4} t^{8} - q^{8} t^{3} + 19 \, q^{7} t^{4} - 25 \, q^{6} t^{5} + 6 \, q^{5} t^{6} - 4 \, q^{7} t^{3} + 10 \, q^{6} t^{4} - 8 \, q^{5} t^{5} - 4 \, q^{4} t^{6} + 3 \, q^{3} t^{7} + 3 \, q^{7} t^{2} - 2 \, q^{6} t^{3} - 26 \, q^{5} t^{4} + 36 \, q^{4} t^{5} - 10 \, q^{3} t^{6} - 10 \, q^{6} t^{2} + 36 \, q^{5} t^{3} - 26 \, q^{4} t^{4} - 2 \, q^{3} t^{5} + 3 \, q^{2} t^{6} + 3 \, q^{6} t - 4 \, q^{5} t^{2} - 8 \, q^{4} t^{3} + 10 \, q^{3} t^{4} - 4 \, q^{2} t^{5} + 6 \, q^{4} t^{2} - 25 \, q^{3} t^{3} + 19 \, q^{2} t^{4} - q t^{5} + q^{5} - 12 \, q^{4} t + 14 \, q^{3} t^{2} + 10 \, q^{2} t^{3} - 9 \, q t^{4} + 3 \, q^{3} t + 2 \, q^{2} t^{2} - 4 \, q t^{3} + t^{4} + 5 \, q^{2} t - 10 \, q t^{2} + 2 \, t^{3} - 4 \, q t + 3 \, t^{2} + t}{{\left(q^{3} t^{2} - 1\right)} {\left(q t^{2} - 1\right)} {\left(q t - 1\right)}^{2} {\left(q - t\right)} q^{4} {\left(t - 1\right)}^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
6 edges:	[[0, 1], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0140] 'E_Nw'

Zeta functions

ask[-]:

$\frac{{\left(q^{4} t^{2} - q^{3} t^{2} - 3 \, q^{2} t^{2} + q t^{3} - q^{3} + 3 \, q^{2} t + q t - t\right)} {\left(q - t\right)}}{{\left(q t - 1\right)}^{3} q^{4} {\left(t - 1\right)}^{2}}$

ask[+]:

$\frac{q^{11} t^{10} - q^{12} t^{8} - 2 \, q^{10} t^{10} - q^{9} t^{11} - q^{8} t^{12} - q^{13} t^{6} + 4 \, q^{12} t^{7} - 4 \, q^{11} t^{8} + 2 \, q^{10} t^{9} + 5 \, q^{7} t^{12} - 3 \, q^{13} t^{5} + 12 \, q^{12} t^{6} - 14 \, q^{11} t^{7} + 2 \, q^{10} t^{8} + 17 \, q^{9} t^{9} - 7 \, q^{8} t^{10} + 10 \, q^{7} t^{11} - 8 \, q^{6} t^{12} - q^{13} t^{4} + 10 \, q^{12} t^{5} - 16 \, q^{11} t^{6} - 10 \, q^{10} t^{7} + 47 \, q^{9} t^{8} - 50 \, q^{8} t^{9} + 7 \, q^{7} t^{10} - 13 \, q^{6} t^{11} + 2 \, q^{5} t^{12} + 5 \, q^{12} t^{4} - 14 \, q^{11} t^{5} - 3 \, q^{10} t^{6} + 32 \, q^{9} t^{7} - 33 \, q^{8} t^{8} - 26 \, q^{7} t^{9} + 43 \, q^{6} t^{10} - 7 \, q^{5} t^{11} + 6 \, q^{4} t^{12} + 5 \, q^{12} t^{3} - 33 \, q^{11} t^{4} + 38 \, q^{10} t^{5} - 4 \, q^{9} t^{6} - 14 \, q^{8} t^{7} + 2 \, q^{7} t^{8} + 34 \, q^{6} t^{9} + 12 \, q^{5} t^{10} - 18 \, q^{4} t^{11} + 5 \, q^{3} t^{12} - q^{2} t^{13} - 13 \, q^{11} t^{3} + 35 \, q^{10} t^{4} + 38 \, q^{9} t^{5} - 111 \, q^{8} t^{6} + 102 \, q^{7} t^{7} - 35 \, q^{6} t^{8} + 4 \, q^{5} t^{9} - 30 \, q^{4} t^{10} + 5 \, q^{3} t^{11} - 2 \, q^{2} t^{12} + 6 \, q^{11} t^{2} - 2 \, q^{10} t^{3} + 38 \, q^{9} t^{4} - 110 \, q^{8} t^{5} + 59 \, q^{7} t^{6} + 59 \, q^{6} t^{7} - 110 \, q^{5} t^{8} + 38 \, q^{4} t^{9} - 2 \, q^{3} t^{10} + 6 \, q^{2} t^{11} - 2 \, q^{11} t + 5 \, q^{10} t^{2} - 30 \, q^{9} t^{3} + 4 \, q^{8} t^{4} - 35 \, q^{7} t^{5} + 102 \, q^{6} t^{6} - 111 \, q^{5} t^{7} + 38 \, q^{4} t^{8} + 35 \, q^{3} t^{9} - 13 \, q^{2} t^{10} - q^{11} + 5 \, q^{10} t - 18 \, q^{9} t^{2} + 12 \, q^{8} t^{3} + 34 \, q^{7} t^{4} + 2 \, q^{6} t^{5} - 14 \, q^{5} t^{6} - 4 \, q^{4} t^{7} + 38 \, q^{3} t^{8} - 33 \, q^{2} t^{9} + 5 \, q t^{10} + 6 \, q^{9} t - 7 \, q^{8} t^{2} + 43 \, q^{7} t^{3} - 26 \, q^{6} t^{4} - 33 \, q^{5} t^{5} + 32 \, q^{4} t^{6} - 3 \, q^{3} t^{7} - 14 \, q^{2} t^{8} + 5 \, q t^{9} + 2 \, q^{8} t - 13 \, q^{7} t^{2} + 7 \, q^{6} t^{3} - 50 \, q^{5} t^{4} + 47 \, q^{4} t^{5} - 10 \, q^{3} t^{6} - 16 \, q^{2} t^{7} + 10 \, q t^{8} - t^{9} - 8 \, q^{7} t + 10 \, q^{6} t^{2} - 7 \, q^{5} t^{3} + 17 \, q^{4} t^{4} + 2 \, q^{3} t^{5} - 14 \, q^{2} t^{6} + 12 \, q t^{7} - 3 \, t^{8} + 5 \, q^{6} t + 2 \, q^{3} t^{4} - 4 \, q^{2} t^{5} + 4 \, q t^{6} - t^{7} - q^{5} t - q^{4} t^{2} - 2 \, q^{3} t^{3} - q t^{5} + q^{2} t^{3}}{{\left(q t^{2} - 1\right)}^{2} {\left(q^{2} - t\right)}^{2} {\left(q t - 1\right)}^{2} {\left(t^{2} - q\right)} {\left(q - t\right)}^{2} q^{4} {\left(t - 1\right)}^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
8 edges:	[[0, 1], [0, 5], [1, 5], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0141] 'E_]o'

Zeta functions

ask[-]:

$\frac{q^{5} t^{4} - 2 \, q^{6} t^{2} + 2 \, q^{5} t^{3} - 3 \, q^{4} t^{4} + 2 \, q^{6} t - 3 \, q^{5} t^{2} + 3 \, q^{4} t^{3} - q^{3} t^{4} + q^{6} - 4 \, q^{5} t + 11 \, q^{4} t^{2} - 9 \, q^{3} t^{3} + 6 \, q^{2} t^{4} - 6 \, q^{4} t + 9 \, q^{3} t^{2} - 11 \, q^{2} t^{3} + 4 \, q t^{4} - t^{5} + q^{3} t - 3 \, q^{2} t^{2} + 3 \, q t^{3} - 2 \, t^{4} + 3 \, q^{2} t - 2 \, q t^{2} + 2 \, t^{3} - q t}{{\left(q t - 1\right)}^{2} {\left(q - t\right)}^{2} q^{4} {\left(t - 1\right)}^{2}}$

ask[+]:

$-\frac{q^{7} t^{8} + q^{9} t^{5} - 5 \, q^{8} t^{6} + 3 \, q^{7} t^{7} - 4 \, q^{6} t^{8} + 4 \, q^{9} t^{4} - 13 \, q^{8} t^{5} + 27 \, q^{7} t^{6} - 16 \, q^{6} t^{7} + 6 \, q^{5} t^{8} + 3 \, q^{9} t^{3} - 27 \, q^{8} t^{4} + 64 \, q^{7} t^{5} - 77 \, q^{6} t^{6} + 42 \, q^{5} t^{7} - 6 \, q^{4} t^{8} - 4 \, q^{8} t^{3} + 26 \, q^{7} t^{4} - 58 \, q^{6} t^{5} + 53 \, q^{5} t^{6} - 27 \, q^{4} t^{7} + q^{3} t^{8} - q^{8} t^{2} - 7 \, q^{7} t^{3} + 44 \, q^{6} t^{4} - 89 \, q^{5} t^{5} + 99 \, q^{4} t^{6} - 53 \, q^{3} t^{7} + 14 \, q^{2} t^{8} - q t^{9} - 5 \, q^{8} t + 32 \, q^{7} t^{2} - 61 \, q^{6} t^{3} + 34 \, q^{5} t^{4} + 34 \, q^{4} t^{5} - 61 \, q^{3} t^{6} + 32 \, q^{2} t^{7} - 5 \, q t^{8} - q^{8} + 14 \, q^{7} t - 53 \, q^{6} t^{2} + 99 \, q^{5} t^{3} - 89 \, q^{4} t^{4} + 44 \, q^{3} t^{5} - 7 \, q^{2} t^{6} - q t^{7} + q^{6} t - 27 \, q^{5} t^{2} + 53 \, q^{4} t^{3} - 58 \, q^{3} t^{4} + 26 \, q^{2} t^{5} - 4 \, q t^{6} - 6 \, q^{5} t + 42 \, q^{4} t^{2} - 77 \, q^{3} t^{3} + 64 \, q^{2} t^{4} - 27 \, q t^{5} + 3 \, t^{6} + 6 \, q^{4} t - 16 \, q^{3} t^{2} + 27 \, q^{2} t^{3} - 13 \, q t^{4} + 4 \, t^{5} - 4 \, q^{3} t + 3 \, q^{2} t^{2} - 5 \, q t^{3} + t^{4} + q^{2} t}{{\left(q t^{2} - 1\right)} {\left(q t - 1\right)} {\left(q - t\right)}^{3} q^{5} {\left(t - 1\right)}^{4}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
7 edges:	[[0, 1], [0, 5], [1, 4], [2, 4], [2, 5], [3, 4], [3, 5]]

[0142] 'E_]w'

Zeta functions

ask[-]:

$\frac{{\left(2 \, q^{3} t + q^{3} - 3 \, q^{2} t - 3 \, q t + t^{2} + 2 \, t\right)} {\left(q - t\right)}}{{\left(q t - 1\right)}^{2} q^{4} {\left(t - 1\right)}^{2}}$

ask[+]:

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
8 edges:	[[0, 1], [0, 5], [1, 4], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0143] 'E`Kw'

Zeta functions

ask[-]:

$-\frac{q^{5} t - q^{4} t + q^{4} - q^{3} t - q^{2} t + q t^{2} - q t + t}{{\left(q^{2} t - 1\right)} {\left(q t - 1\right)} q^{4} {\left(t - 1\right)}}$

ask[+]:

$\frac{3 \, q^{8} t^{6} + 3 \, q^{7} t^{7} + q^{9} t^{4} + 5 \, q^{8} t^{5} - 5 \, q^{7} t^{6} - 13 \, q^{6} t^{7} - 3 \, q^{8} t^{4} - 17 \, q^{7} t^{5} - 13 \, q^{6} t^{6} + 21 \, q^{5} t^{7} - 2 \, q^{8} t^{3} - 9 \, q^{7} t^{4} + 21 \, q^{6} t^{5} + 30 \, q^{5} t^{6} - 10 \, q^{4} t^{7} + 2 \, q^{8} t^{2} - 10 \, q^{7} t^{3} + 47 \, q^{6} t^{4} - 7 \, q^{5} t^{5} - 10 \, q^{4} t^{6} - 11 \, q^{3} t^{7} + q^{2} t^{8} - 9 \, q^{7} t^{2} + 43 \, q^{6} t^{3} - 41 \, q^{5} t^{4} - 29 \, q^{4} t^{5} + 6 \, q^{3} t^{6} + 6 \, q^{2} t^{7} + 6 \, q^{7} t + 6 \, q^{6} t^{2} - 29 \, q^{5} t^{3} - 41 \, q^{4} t^{4} + 43 \, q^{3} t^{5} - 9 \, q^{2} t^{6} + q^{7} - 11 \, q^{6} t - 10 \, q^{5} t^{2} - 7 \, q^{4} t^{3} + 47 \, q^{3} t^{4} - 10 \, q^{2} t^{5} + 2 \, q t^{6} - 10 \, q^{5} t + 30 \, q^{4} t^{2} + 21 \, q^{3} t^{3} - 9 \, q^{2} t^{4} - 2 \, q t^{5} + 21 \, q^{4} t - 13 \, q^{3} t^{2} - 17 \, q^{2} t^{3} - 3 \, q t^{4} - 13 \, q^{3} t - 5 \, q^{2} t^{2} + 5 \, q t^{3} + t^{4} + 3 \, q^{2} t + 3 \, q t^{2}}{{\left(q t^{2} - 1\right)} {\left(q t - 1\right)}^{2} {\left(t^{2} - q\right)} {\left(q - t\right)} q^{5} {\left(t - 1\right)}^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
7 edges:	[[0, 1], [2, 3], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0144] 'E`Lw'

Zeta functions

ask[-]:

$-\frac{q^{5} t^{2} - q^{4} t^{2} - q^{3} t^{2} - q^{4} + 2 \, q^{3} t - 2 \, q^{2} t^{2} + q t^{3} + q^{2} t + q t - t}{{\left(q t - 1\right)}^{3} q^{4} {\left(t - 1\right)}}$

ask[+]:

$\frac{3 \, q^{8} t^{12} - 3 \, q^{7} t^{13} - 3 \, q^{6} t^{14} + 5 \, q^{8} t^{11} - 7 \, q^{7} t^{12} + 8 \, q^{6} t^{13} + 15 \, q^{5} t^{14} - q^{10} t^{8} - 6 \, q^{9} t^{9} - 15 \, q^{8} t^{10} - 7 \, q^{7} t^{11} + q^{6} t^{12} - 2 \, q^{5} t^{13} - 30 \, q^{4} t^{14} + 2 \, q^{10} t^{7} + 7 \, q^{9} t^{8} + 30 \, q^{8} t^{9} + 12 \, q^{7} t^{10} + 55 \, q^{6} t^{11} - 57 \, q^{5} t^{12} + 16 \, q^{4} t^{13} + 25 \, q^{3} t^{14} + 2 \, q^{10} t^{6} - 23 \, q^{9} t^{7} + 84 \, q^{8} t^{8} - 265 \, q^{7} t^{9} + 281 \, q^{6} t^{10} - 328 \, q^{5} t^{11} + 245 \, q^{4} t^{12} - 82 \, q^{3} t^{13} + 3 \, q^{2} t^{14} - q t^{15} + 8 \, q^{10} t^{5} - 66 \, q^{9} t^{6} + 239 \, q^{8} t^{7} - 540 \, q^{7} t^{8} + 871 \, q^{6} t^{9} - 773 \, q^{5} t^{10} + 553 \, q^{4} t^{11} - 279 \, q^{3} t^{12} + 70 \, q^{2} t^{13} - 5 \, q t^{14} + 8 \, q^{10} t^{4} - 83 \, q^{9} t^{5} + 271 \, q^{8} t^{6} - 622 \, q^{7} t^{7} + 902 \, q^{6} t^{8} - 972 \, q^{5} t^{9} + 593 \, q^{4} t^{10} - 249 \, q^{3} t^{11} + 77 \, q^{2} t^{12} - 12 \, q t^{13} + 2 \, q^{10} t^{3} - 21 \, q^{9} t^{4} + 159 \, q^{8} t^{5} - 322 \, q^{7} t^{6} + 526 \, q^{6} t^{7} - 529 \, q^{5} t^{8} + 392 \, q^{4} t^{9} - 181 \, q^{3} t^{10} + 19 \, q^{2} t^{11} + 19 \, q^{8} t^{4} - 181 \, q^{7} t^{5} + 392 \, q^{6} t^{6} - 529 \, q^{5} t^{7} + 526 \, q^{4} t^{8} - 322 \, q^{3} t^{9} + 159 \, q^{2} t^{10} - 21 \, q t^{11} + 2 \, t^{12} - 12 \, q^{9} t^{2} + 77 \, q^{8} t^{3} - 249 \, q^{7} t^{4} + 593 \, q^{6} t^{5} - 972 \, q^{5} t^{6} + 902 \, q^{4} t^{7} - 622 \, q^{3} t^{8} + 271 \, q^{2} t^{9} - 83 \, q t^{10} + 8 \, t^{11} - 5 \, q^{9} t + 70 \, q^{8} t^{2} - 279 \, q^{7} t^{3} + 553 \, q^{6} t^{4} - 773 \, q^{5} t^{5} + 871 \, q^{4} t^{6} - 540 \, q^{3} t^{7} + 239 \, q^{2} t^{8} - 66 \, q t^{9} + 8 \, t^{10} - q^{9} + 3 \, q^{8} t - 82 \, q^{7} t^{2} + 245 \, q^{6} t^{3} - 328 \, q^{5} t^{4} + 281 \, q^{4} t^{5} - 265 \, q^{3} t^{6} + 84 \, q^{2} t^{7} - 23 \, q t^{8} + 2 \, t^{9} + 25 \, q^{7} t + 16 \, q^{6} t^{2} - 57 \, q^{5} t^{3} + 55 \, q^{4} t^{4} + 12 \, q^{3} t^{5} + 30 \, q^{2} t^{6} + 7 \, q t^{7} + 2 \, t^{8} - 30 \, q^{6} t - 2 \, q^{5} t^{2} + q^{4} t^{3} - 7 \, q^{3} t^{4} - 15 \, q^{2} t^{5} - 6 \, q t^{6} - t^{7} + 15 \, q^{5} t + 8 \, q^{4} t^{2} - 7 \, q^{3} t^{3} + 5 \, q^{2} t^{4} - 3 \, q^{4} t - 3 \, q^{3} t^{2} + 3 \, q^{2} t^{3}}{{\left(q t^{2} - 1\right)}^{2} {\left(t^{2} - q\right)}^{2} {\left(q - t\right)}^{2} q^{5} {\left(t + 1\right)} {\left(t - 1\right)}^{5}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
8 edges:	[[0, 1], [1, 5], [2, 3], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0145] 'E`NG'

Zeta functions

ask[-]:

$-\frac{q^{5} t^{2} - q^{4} t - 2 \, q^{3} t^{2} - q^{4} + 3 \, q^{3} t - 3 \, q^{2} t^{2} + q t^{3} + 2 \, q^{2} t + q t^{2} - t}{{\left(q t - 1\right)}^{3} q^{4} {\left(t - 1\right)}}$

ask[+]:

$-\frac{q^{7} t^{12} + q^{6} t^{13} + 5 \, q^{9} t^{9} - 13 \, q^{8} t^{10} - 3 \, q^{7} t^{11} + 2 \, q^{6} t^{12} - 9 \, q^{5} t^{13} - 2 \, q^{10} t^{7} + 8 \, q^{9} t^{8} - 20 \, q^{8} t^{9} + 59 \, q^{7} t^{10} + 18 \, q^{6} t^{11} - 23 \, q^{5} t^{12} + 28 \, q^{4} t^{13} + q^{11} t^{5} - 19 \, q^{10} t^{6} + 51 \, q^{9} t^{7} - 108 \, q^{8} t^{8} + 152 \, q^{7} t^{9} - 228 \, q^{6} t^{10} + 15 \, q^{5} t^{11} + 47 \, q^{4} t^{12} - 43 \, q^{3} t^{13} + 7 \, q^{11} t^{4} - 47 \, q^{10} t^{5} + 255 \, q^{9} t^{6} - 612 \, q^{8} t^{7} + 898 \, q^{7} t^{8} - 998 \, q^{6} t^{9} + 901 \, q^{5} t^{10} - 343 \, q^{4} t^{11} + 20 \, q^{3} t^{12} + 29 \, q^{2} t^{13} + 14 \, q^{11} t^{3} - 128 \, q^{10} t^{4} + 546 \, q^{9} t^{5} - 1559 \, q^{8} t^{6} + 2904 \, q^{7} t^{7} - 3361 \, q^{6} t^{8} + 2932 \, q^{5} t^{9} - 1949 \, q^{4} t^{10} + 818 \, q^{3} t^{11} - 157 \, q^{2} t^{12} + 7 \, q t^{13} - t^{14} + 16 \, q^{11} t^{2} - 180 \, q^{10} t^{3} + 788 \, q^{9} t^{4} - 2245 \, q^{8} t^{5} + 4388 \, q^{7} t^{6} - 6219 \, q^{6} t^{7} + 5727 \, q^{5} t^{8} - 3904 \, q^{4} t^{9} + 1908 \, q^{3} t^{10} - 639 \, q^{2} t^{11} + 101 \, q t^{12} - 5 \, t^{13} + 5 \, q^{11} t - 101 \, q^{10} t^{2} + 639 \, q^{9} t^{3} - 1908 \, q^{8} t^{4} + 3904 \, q^{7} t^{5} - 5727 \, q^{6} t^{6} + 6219 \, q^{5} t^{7} - 4388 \, q^{4} t^{8} + 2245 \, q^{3} t^{9} - 788 \, q^{2} t^{10} + 180 \, q t^{11} - 16 \, t^{12} + q^{11} - 7 \, q^{10} t + 157 \, q^{9} t^{2} - 818 \, q^{8} t^{3} + 1949 \, q^{7} t^{4} - 2932 \, q^{6} t^{5} + 3361 \, q^{5} t^{6} - 2904 \, q^{4} t^{7} + 1559 \, q^{3} t^{8} - 546 \, q^{2} t^{9} + 128 \, q t^{10} - 14 \, t^{11} - 29 \, q^{9} t - 20 \, q^{8} t^{2} + 343 \, q^{7} t^{3} - 901 \, q^{6} t^{4} + 998 \, q^{5} t^{5} - 898 \, q^{4} t^{6} + 612 \, q^{3} t^{7} - 255 \, q^{2} t^{8} + 47 \, q t^{9} - 7 \, t^{10} + 43 \, q^{8} t - 47 \, q^{7} t^{2} - 15 \, q^{6} t^{3} + 228 \, q^{5} t^{4} - 152 \, q^{4} t^{5} + 108 \, q^{3} t^{6} - 51 \, q^{2} t^{7} + 19 \, q t^{8} - t^{9} - 28 \, q^{7} t + 23 \, q^{6} t^{2} - 18 \, q^{5} t^{3} - 59 \, q^{4} t^{4} + 20 \, q^{3} t^{5} - 8 \, q^{2} t^{6} + 2 \, q t^{7} + 9 \, q^{6} t - 2 \, q^{5} t^{2} + 3 \, q^{4} t^{3} + 13 \, q^{3} t^{4} - 5 \, q^{2} t^{5} - q^{5} t - q^{4} t^{2}}{{\left(t^{2} - q\right)}^{2} {\left(q - t\right)}^{3} q^{6} {\left(t + 1\right)} {\left(t - 1\right)}^{7}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
7 edges:	[[0, 1], [0, 5], [1, 5], [2, 3], [2, 4], [3, 4], [4, 5]]

[0146] 'E`NW'

Zeta functions

ask[-]:

$-\frac{q^{4} t^{2} - q^{4} t - q^{4} + 2 \, q^{3} t - 3 \, q^{2} t^{2} + 3 \, q^{2} t - 2 \, q t^{2} + t^{3} + t^{2} - t}{{\left(q t - 1\right)}^{2} q^{4} {\left(t - 1\right)}^{2}}$

ask[+]:

$-\frac{2 \, q^{9} t^{11} - 5 \, q^{8} t^{12} + 2 \, q^{7} t^{13} + 2 \, q^{6} t^{14} - 3 \, q^{5} t^{15} + 6 \, q^{9} t^{10} - 19 \, q^{8} t^{11} + 17 \, q^{7} t^{12} + 19 \, q^{6} t^{13} - 20 \, q^{5} t^{14} + 15 \, q^{4} t^{15} - 7 \, q^{10} t^{8} + 11 \, q^{9} t^{9} - 10 \, q^{8} t^{10} + 6 \, q^{7} t^{11} + 19 \, q^{6} t^{12} - 127 \, q^{5} t^{13} + 72 \, q^{4} t^{14} - 32 \, q^{3} t^{15} + 2 \, q^{11} t^{6} - 15 \, q^{10} t^{7} + 50 \, q^{9} t^{8} - 61 \, q^{8} t^{9} + 37 \, q^{7} t^{10} - 10 \, q^{5} t^{12} + 187 \, q^{4} t^{13} - 89 \, q^{3} t^{14} + 31 \, q^{2} t^{15} + 5 \, q^{11} t^{5} - 34 \, q^{10} t^{6} + 175 \, q^{9} t^{7} - 464 \, q^{8} t^{8} + 760 \, q^{7} t^{9} - 853 \, q^{6} t^{10} + 750 \, q^{5} t^{11} - 506 \, q^{4} t^{12} + 71 \, q^{3} t^{13} - 11 \, q^{2} t^{14} - 2 \, q t^{15} - t^{16} + 11 \, q^{11} t^{4} - 94 \, q^{10} t^{5} + 443 \, q^{9} t^{6} - 1370 \, q^{8} t^{7} + 2601 \, q^{7} t^{8} - 3484 \, q^{6} t^{9} + 3157 \, q^{5} t^{10} - 2217 \, q^{4} t^{11} + 1115 \, q^{3} t^{12} - 271 \, q^{2} t^{13} + 46 \, q t^{14} - 3 \, t^{15} + 12 \, q^{11} t^{3} - 169 \, q^{10} t^{4} + 744 \, q^{9} t^{5} - 2167 \, q^{8} t^{6} + 4489 \, q^{7} t^{7} - 6121 \, q^{6} t^{8} + 6163 \, q^{5} t^{9} - 4159 \, q^{4} t^{10} + 2099 \, q^{3} t^{11} - 738 \, q^{2} t^{12} + 121 \, q t^{13} - 10 \, t^{14} + 10 \, q^{11} t^{2} - 121 \, q^{10} t^{3} + 738 \, q^{9} t^{4} - 2099 \, q^{8} t^{5} + 4159 \, q^{7} t^{6} - 6163 \, q^{6} t^{7} + 6121 \, q^{5} t^{8} - 4489 \, q^{4} t^{9} + 2167 \, q^{3} t^{10} - 744 \, q^{2} t^{11} + 169 \, q t^{12} - 12 \, t^{13} + 3 \, q^{11} t - 46 \, q^{10} t^{2} + 271 \, q^{9} t^{3} - 1115 \, q^{8} t^{4} + 2217 \, q^{7} t^{5} - 3157 \, q^{6} t^{6} + 3484 \, q^{5} t^{7} - 2601 \, q^{4} t^{8} + 1370 \, q^{3} t^{9} - 443 \, q^{2} t^{10} + 94 \, q t^{11} - 11 \, t^{12} + q^{11} + 2 \, q^{10} t + 11 \, q^{9} t^{2} - 71 \, q^{8} t^{3} + 506 \, q^{7} t^{4} - 750 \, q^{6} t^{5} + 853 \, q^{5} t^{6} - 760 \, q^{4} t^{7} + 464 \, q^{3} t^{8} - 175 \, q^{2} t^{9} + 34 \, q t^{10} - 5 \, t^{11} - 31 \, q^{9} t + 89 \, q^{8} t^{2} - 187 \, q^{7} t^{3} + 10 \, q^{6} t^{4} - 37 \, q^{4} t^{6} + 61 \, q^{3} t^{7} - 50 \, q^{2} t^{8} + 15 \, q t^{9} - 2 \, t^{10} + 32 \, q^{8} t - 72 \, q^{7} t^{2} + 127 \, q^{6} t^{3} - 19 \, q^{5} t^{4} - 6 \, q^{4} t^{5} + 10 \, q^{3} t^{6} - 11 \, q^{2} t^{7} + 7 \, q t^{8} - 15 \, q^{7} t + 20 \, q^{6} t^{2} - 19 \, q^{5} t^{3} - 17 \, q^{4} t^{4} + 19 \, q^{3} t^{5} - 6 \, q^{2} t^{6} + 3 \, q^{6} t - 2 \, q^{5} t^{2} - 2 \, q^{4} t^{3} + 5 \, q^{3} t^{4} - 2 \, q^{2} t^{5}}{{\left(t^{2} - q\right)}^{2} {\left(q - t\right)}^{3} q^{6} {\left(t + 1\right)}^{3} {\left(t - 1\right)}^{7}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
8 edges:	[[0, 1], [0, 5], [1, 5], [2, 3], [2, 4], [3, 4], [3, 5], [4, 5]]

[0147] 'E`Nw'

Zeta functions

ask[-]:

$-\frac{q^{4} t + q^{4} - q^{3} t - 2 \, q^{2} t - q t + t^{2} + t}{{\left(q t - 1\right)}^{2} q^{4} {\left(t - 1\right)}}$

ask[+]:

$\frac{2 \, q^{16} t^{10} + q^{15} t^{11} + q^{14} t^{12} - q^{13} t^{13} + q^{17} t^{8} - 8 \, q^{16} t^{9} - 12 \, q^{15} t^{10} - 10 \, q^{14} t^{11} - 4 \, q^{13} t^{12} + 4 \, q^{12} t^{13} - 3 \, q^{11} t^{14} - q^{10} t^{15} + 4 \, q^{18} t^{6} - 9 \, q^{17} t^{7} - 11 \, q^{16} t^{8} + 57 \, q^{15} t^{9} + 30 \, q^{14} t^{10} + 35 \, q^{13} t^{11} + 12 \, q^{12} t^{12} + 15 \, q^{11} t^{13} + 19 \, q^{10} t^{14} + 5 \, q^{9} t^{15} + 2 \, q^{8} t^{16} - q^{19} t^{4} - q^{18} t^{5} - 2 \, q^{17} t^{6} + 64 \, q^{16} t^{7} + 2 \, q^{15} t^{8} - 81 \, q^{14} t^{9} - 63 \, q^{13} t^{10} - 108 \, q^{12} t^{11} - 58 \, q^{11} t^{12} - 93 \, q^{10} t^{13} - 60 \, q^{9} t^{14} - 21 \, q^{8} t^{15} - 9 \, q^{7} t^{16} + 2 \, q^{6} t^{17} - q^{19} t^{3} + 2 \, q^{18} t^{4} - 30 \, q^{17} t^{5} + 8 \, q^{16} t^{6} - 278 \, q^{15} t^{7} + 59 \, q^{14} t^{8} - 69 \, q^{13} t^{9} + 145 \, q^{12} t^{10} + 208 \, q^{11} t^{11} + 242 \, q^{10} t^{12} + 204 \, q^{9} t^{13} + 117 \, q^{8} t^{14} + 54 \, q^{7} t^{15} + 12 \, q^{6} t^{16} - 10 \, q^{5} t^{17} - 2 \, q^{19} t^{2} + 35 \, q^{18} t^{3} - 39 \, q^{17} t^{4} + 193 \, q^{16} t^{5} - 22 \, q^{15} t^{6} + 509 \, q^{14} t^{7} + 70 \, q^{13} t^{8} + 269 \, q^{12} t^{9} - 233 \, q^{11} t^{10} - 251 \, q^{10} t^{11} - 484 \, q^{9} t^{12} - 296 \, q^{8} t^{13} - 156 \, q^{7} t^{14} - 54 \, q^{6} t^{15} + 14 \, q^{5} t^{16} + 18 \, q^{4} t^{17} - q^{19} t + 10 \, q^{18} t^{2} - 153 \, q^{17} t^{3} + 89 \, q^{16} t^{4} - 246 \, q^{15} t^{5} - 238 \, q^{14} t^{6} - 290 \, q^{13} t^{7} - 378 \, q^{12} t^{8} - 386 \, q^{11} t^{9} + 25 \, q^{10} t^{10} + 404 \, q^{9} t^{11} + 398 \, q^{8} t^{12} + 320 \, q^{7} t^{13} + 108 \, q^{6} t^{14} - 4 \, q^{5} t^{15} - 76 \, q^{4} t^{16} - 11 \, q^{3} t^{17} - q^{19} + 4 \, q^{18} t + 24 \, q^{17} t^{2} + 172 \, q^{16} t^{3} + 60 \, q^{15} t^{4} - 34 \, q^{14} t^{5} + 257 \, q^{13} t^{6} + 35 \, q^{12} t^{7} + 591 \, q^{11} t^{8} - 4 \, q^{10} t^{9} + 726 \, q^{9} t^{10} - 456 \, q^{8} t^{11} - 152 \, q^{7} t^{12} - 127 \, q^{6} t^{13} + 26 \, q^{5} t^{14} + 58 \, q^{4} t^{15} + 112 \, q^{3} t^{16} - 4 \, q^{2} t^{17} + 4 \, q^{17} t - 112 \, q^{16} t^{2} - 58 \, q^{15} t^{3} - 26 \, q^{14} t^{4} + 127 \, q^{13} t^{5} + 152 \, q^{12} t^{6} + 456 \, q^{11} t^{7} - 726 \, q^{10} t^{8} + 4 \, q^{9} t^{9} - 591 \, q^{8} t^{10} - 35 \, q^{7} t^{11} - 257 \, q^{6} t^{12} + 34 \, q^{5} t^{13} - 60 \, q^{4} t^{14} - 172 \, q^{3} t^{15} - 24 \, q^{2} t^{16} - 4 \, q t^{17} + t^{18} + 11 \, q^{16} t + 76 \, q^{15} t^{2} + 4 \, q^{14} t^{3} - 108 \, q^{13} t^{4} - 320 \, q^{12} t^{5} - 398 \, q^{11} t^{6} - 404 \, q^{10} t^{7} - 25 \, q^{9} t^{8} + 386 \, q^{8} t^{9} + 378 \, q^{7} t^{10} + 290 \, q^{6} t^{11} + 238 \, q^{5} t^{12} + 246 \, q^{4} t^{13} - 89 \, q^{3} t^{14} + 153 \, q^{2} t^{15} - 10 \, q t^{16} + t^{17} - 18 \, q^{15} t - 14 \, q^{14} t^{2} + 54 \, q^{13} t^{3} + 156 \, q^{12} t^{4} + 296 \, q^{11} t^{5} + 484 \, q^{10} t^{6} + 251 \, q^{9} t^{7} + 233 \, q^{8} t^{8} - 269 \, q^{7} t^{9} - 70 \, q^{6} t^{10} - 509 \, q^{5} t^{11} + 22 \, q^{4} t^{12} - 193 \, q^{3} t^{13} + 39 \, q^{2} t^{14} - 35 \, q t^{15} + 2 \, t^{16} + 10 \, q^{14} t - 12 \, q^{13} t^{2} - 54 \, q^{12} t^{3} - 117 \, q^{11} t^{4} - 204 \, q^{10} t^{5} - 242 \, q^{9} t^{6} - 208 \, q^{8} t^{7} - 145 \, q^{7} t^{8} + 69 \, q^{6} t^{9} - 59 \, q^{5} t^{10} + 278 \, q^{4} t^{11} - 8 \, q^{3} t^{12} + 30 \, q^{2} t^{13} - 2 \, q t^{14} + t^{15} - 2 \, q^{13} t + 9 \, q^{12} t^{2} + 21 \, q^{11} t^{3} + 60 \, q^{10} t^{4} + 93 \, q^{9} t^{5} + 58 \, q^{8} t^{6} + 108 \, q^{7} t^{7} + 63 \, q^{6} t^{8} + 81 \, q^{5} t^{9} - 2 \, q^{4} t^{10} - 64 \, q^{3} t^{11} + 2 \, q^{2} t^{12} + q t^{13} + t^{14} - 2 \, q^{11} t^{2} - 5 \, q^{10} t^{3} - 19 \, q^{9} t^{4} - 15 \, q^{8} t^{5} - 12 \, q^{7} t^{6} - 35 \, q^{6} t^{7} - 30 \, q^{5} t^{8} - 57 \, q^{4} t^{9} + 11 \, q^{3} t^{10} + 9 \, q^{2} t^{11} - 4 \, q t^{12} + q^{9} t^{3} + 3 \, q^{8} t^{4} - 4 \, q^{7} t^{5} + 4 \, q^{6} t^{6} + 10 \, q^{5} t^{7} + 12 \, q^{4} t^{8} + 8 \, q^{3} t^{9} - q^{2} t^{10} + q^{6} t^{5} - q^{5} t^{6} - q^{4} t^{7} - 2 \, q^{3} t^{8}}{{\left(q^{3} - t^{2}\right)}^{2} {\left(q^{2} - t\right)}^{2} {\left(t^{2} - q\right)}^{2} {\left(q - t\right)} q^{6} {\left(t + 1\right)} {\left(t - 1\right)}^{7}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
9 edges:	[[0, 1], [0, 5], [1, 5], [2, 3], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0148] 'E`]o'

Zeta functions

ask[-]:

$\frac{q^{5} t^{4} + q^{7} t - 5 \, q^{6} t^{2} + 4 \, q^{5} t^{3} - 4 \, q^{4} t^{4} + q^{7} - q^{6} t + 4 \, q^{5} t^{2} + q^{3} t^{4} - 7 \, q^{5} t + 15 \, q^{4} t^{2} - 15 \, q^{3} t^{3} + 7 \, q^{2} t^{4} - q^{4} t - 4 \, q^{2} t^{3} + q t^{4} - t^{5} + 4 \, q^{3} t - 4 \, q^{2} t^{2} + 5 \, q t^{3} - t^{4} - q^{2} t}{{\left(q t - 1\right)} {\left(q - t\right)}^{2} q^{5} {\left(t - 1\right)}^{3}}$

ask[+]:

$-\frac{q^{9} t^{11} - 3 \, q^{8} t^{12} + 9 \, q^{7} t^{13} + 2 \, q^{6} t^{14} + 10 \, q^{10} t^{9} - 19 \, q^{9} t^{10} - 32 \, q^{8} t^{11} + 44 \, q^{7} t^{12} - 53 \, q^{6} t^{13} - 13 \, q^{5} t^{14} + 3 \, q^{11} t^{7} + 13 \, q^{10} t^{8} - 52 \, q^{9} t^{9} + 49 \, q^{8} t^{10} + 177 \, q^{7} t^{11} - 183 \, q^{6} t^{12} + 118 \, q^{5} t^{13} + 37 \, q^{4} t^{14} - 5 \, q^{11} t^{6} - 38 \, q^{10} t^{7} + 51 \, q^{9} t^{8} + 63 \, q^{8} t^{9} - 5 \, q^{7} t^{10} - 330 \, q^{6} t^{11} + 291 \, q^{5} t^{12} - 91 \, q^{4} t^{13} - 62 \, q^{3} t^{14} - 13 \, q^{11} t^{5} - 36 \, q^{10} t^{6} + 261 \, q^{9} t^{7} - 386 \, q^{8} t^{8} - 203 \, q^{7} t^{9} + 228 \, q^{6} t^{10} + 35 \, q^{5} t^{11} - 138 \, q^{4} t^{12} - 32 \, q^{3} t^{13} + 59 \, q^{2} t^{14} + 17 \, q^{11} t^{4} + 30 \, q^{10} t^{5} + 108 \, q^{9} t^{6} - 435 \, q^{8} t^{7} + 331 \, q^{7} t^{8} + 1009 \, q^{6} t^{9} - 939 \, q^{5} t^{10} + 435 \, q^{4} t^{11} - 17 \, q^{3} t^{12} + 47 \, q^{2} t^{13} - 18 \, q t^{14} - t^{15} - q^{12} t^{2} + 26 \, q^{11} t^{3} - 22 \, q^{10} t^{4} - 273 \, q^{9} t^{5} + 488 \, q^{8} t^{6} - 174 \, q^{7} t^{7} + 419 \, q^{6} t^{8} - 1447 \, q^{5} t^{9} + 943 \, q^{4} t^{10} - 246 \, q^{3} t^{11} - 35 \, q^{2} t^{12} - 2 \, q t^{13} - 2 \, q^{11} t^{2} - 35 \, q^{10} t^{3} - 246 \, q^{9} t^{4} + 943 \, q^{8} t^{5} - 1447 \, q^{7} t^{6} + 419 \, q^{6} t^{7} - 174 \, q^{5} t^{8} + 488 \, q^{4} t^{9} - 273 \, q^{3} t^{10} - 22 \, q^{2} t^{11} + 26 \, q t^{12} - t^{13} - q^{12} - 18 \, q^{11} t + 47 \, q^{10} t^{2} - 17 \, q^{9} t^{3} + 435 \, q^{8} t^{4} - 939 \, q^{7} t^{5} + 1009 \, q^{6} t^{6} + 331 \, q^{5} t^{7} - 435 \, q^{4} t^{8} + 108 \, q^{3} t^{9} + 30 \, q^{2} t^{10} + 17 \, q t^{11} + 59 \, q^{10} t - 32 \, q^{9} t^{2} - 138 \, q^{8} t^{3} + 35 \, q^{7} t^{4} + 228 \, q^{6} t^{5} - 203 \, q^{5} t^{6} - 386 \, q^{4} t^{7} + 261 \, q^{3} t^{8} - 36 \, q^{2} t^{9} - 13 \, q t^{10} - 62 \, q^{9} t - 91 \, q^{8} t^{2} + 291 \, q^{7} t^{3} - 330 \, q^{6} t^{4} - 5 \, q^{5} t^{5} + 63 \, q^{4} t^{6} + 51 \, q^{3} t^{7} - 38 \, q^{2} t^{8} - 5 \, q t^{9} + 37 \, q^{8} t + 118 \, q^{7} t^{2} - 183 \, q^{6} t^{3} + 177 \, q^{5} t^{4} + 49 \, q^{4} t^{5} - 52 \, q^{3} t^{6} + 13 \, q^{2} t^{7} + 3 \, q t^{8} - 13 \, q^{7} t - 53 \, q^{6} t^{2} + 44 \, q^{5} t^{3} - 32 \, q^{4} t^{4} - 19 \, q^{3} t^{5} + 10 \, q^{2} t^{6} + 2 \, q^{6} t + 9 \, q^{5} t^{2} - 3 \, q^{4} t^{3} + q^{3} t^{4}}{{\left(t^{2} - q\right)}^{3} {\left(q - t\right)}^{3} q^{6} {\left(t + 1\right)}^{2} {\left(t - 1\right)}^{5}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
8 edges:	[[0, 1], [0, 5], [1, 4], [2, 3], [2, 4], [2, 5], [3, 4], [3, 5]]

[0149] 'E`]w'

Zeta functions

ask[-]:

$\frac{{\left(q^{4} t + q^{4} - 4 \, q^{2} t + t^{2} + t\right)} {\left(q - t\right)}}{{\left(q t - 1\right)} q^{5} {\left(t - 1\right)}^{3}}$

ask[+]:

$-\frac{2 \, q^{9} t^{8} - 7 \, q^{8} t^{9} + 8 \, q^{7} t^{10} - 5 \, q^{6} t^{11} - 2 \, q^{5} t^{12} + 2 \, q^{10} t^{6} + 2 \, q^{9} t^{7} - 30 \, q^{8} t^{8} + 70 \, q^{7} t^{9} - 40 \, q^{6} t^{10} + 16 \, q^{5} t^{11} + 12 \, q^{4} t^{12} + q^{10} t^{5} - q^{9} t^{6} - 50 \, q^{8} t^{7} + 108 \, q^{7} t^{8} - 175 \, q^{6} t^{9} + 32 \, q^{5} t^{10} + 8 \, q^{4} t^{11} - 31 \, q^{3} t^{12} - 10 \, q^{10} t^{4} + 28 \, q^{9} t^{5} + 12 \, q^{8} t^{6} + 44 \, q^{7} t^{7} - 12 \, q^{6} t^{8} + 60 \, q^{5} t^{9} + 100 \, q^{4} t^{10} - 68 \, q^{3} t^{11} + 38 \, q^{2} t^{12} + q^{11} t^{2} - 11 \, q^{10} t^{3} + 33 \, q^{9} t^{4} + 7 \, q^{8} t^{5} - 290 \, q^{7} t^{6} + 379 \, q^{6} t^{7} - 363 \, q^{5} t^{8} + 182 \, q^{4} t^{9} - 137 \, q^{3} t^{10} + 44 \, q^{2} t^{11} - 12 \, q t^{12} - t^{13} - 16 \, q^{9} t^{3} + 78 \, q^{8} t^{4} - 322 \, q^{7} t^{5} + 688 \, q^{6} t^{6} - 688 \, q^{5} t^{7} + 322 \, q^{4} t^{8} - 78 \, q^{3} t^{9} + 16 \, q^{2} t^{10} + q^{11} + 12 \, q^{10} t - 44 \, q^{9} t^{2} + 137 \, q^{8} t^{3} - 182 \, q^{7} t^{4} + 363 \, q^{6} t^{5} - 379 \, q^{5} t^{6} + 290 \, q^{4} t^{7} - 7 \, q^{3} t^{8} - 33 \, q^{2} t^{9} + 11 \, q t^{10} - t^{11} - 38 \, q^{9} t + 68 \, q^{8} t^{2} - 100 \, q^{7} t^{3} - 60 \, q^{6} t^{4} + 12 \, q^{5} t^{5} - 44 \, q^{4} t^{6} - 12 \, q^{3} t^{7} - 28 \, q^{2} t^{8} + 10 \, q t^{9} + 31 \, q^{8} t - 8 \, q^{7} t^{2} - 32 \, q^{6} t^{3} + 175 \, q^{5} t^{4} - 108 \, q^{4} t^{5} + 50 \, q^{3} t^{6} + q^{2} t^{7} - q t^{8} - 12 \, q^{7} t - 16 \, q^{6} t^{2} + 40 \, q^{5} t^{3} - 70 \, q^{4} t^{4} + 30 \, q^{3} t^{5} - 2 \, q^{2} t^{6} - 2 \, q t^{7} + 2 \, q^{6} t + 5 \, q^{5} t^{2} - 8 \, q^{4} t^{3} + 7 \, q^{3} t^{4} - 2 \, q^{2} t^{5}}{{\left(t^{2} - q\right)}^{2} {\left(q - t\right)}^{3} q^{6} {\left(t + 1\right)}^{2} {\left(t - 1\right)}^{5}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
9 edges:	[[0, 1], [0, 5], [1, 4], [2, 3], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0150] 'EaMw'

Zeta functions

ask[-]:

$-\frac{{\left(2 \, q^{4} t - 3 \, q^{3} t^{2} + q^{4} - 3 \, q^{3} t + 5 \, q^{2} t^{2} - 5 \, q^{2} t + 3 \, q t^{2} - t^{3} + 3 \, q t - 2 \, t^{2}\right)} {\left(q - t\right)}}{{\left(q t - 1\right)} q^{5} {\left(t - 1\right)}^{4}}$

ask[+]:

$\frac{q^{7} t^{10} + q^{6} t^{11} - q^{9} t^{7} + 4 \, q^{8} t^{8} - 10 \, q^{7} t^{9} + 3 \, q^{6} t^{10} - 6 \, q^{5} t^{11} - 7 \, q^{9} t^{6} + 35 \, q^{8} t^{7} - 73 \, q^{7} t^{8} + 86 \, q^{6} t^{9} - 39 \, q^{5} t^{10} + 16 \, q^{4} t^{11} - 12 \, q^{9} t^{5} + 77 \, q^{8} t^{6} - 184 \, q^{7} t^{7} + 247 \, q^{6} t^{8} - 198 \, q^{5} t^{9} + 73 \, q^{4} t^{10} - 17 \, q^{3} t^{11} - 9 \, q^{9} t^{4} + 57 \, q^{8} t^{5} - 169 \, q^{7} t^{6} + 237 \, q^{6} t^{7} - 188 \, q^{5} t^{8} + 91 \, q^{4} t^{9} - 6 \, q^{3} t^{10} - 4 \, q^{2} t^{11} + q t^{12} - 2 \, q^{9} t^{3} + 17 \, q^{8} t^{4} - 30 \, q^{7} t^{5} + 2 \, q^{6} t^{6} + 103 \, q^{5} t^{7} - 181 \, q^{4} t^{8} + 110 \, q^{3} t^{9} - 43 \, q^{2} t^{10} + 6 \, q t^{11} + 7 \, q^{8} t^{3} - 36 \, q^{7} t^{4} + 3 \, q^{6} t^{5} + 111 \, q^{5} t^{6} - 216 \, q^{4} t^{7} + 202 \, q^{3} t^{8} - 72 \, q^{2} t^{9} + 13 \, q t^{10} + 13 \, q^{8} t^{2} - 72 \, q^{7} t^{3} + 202 \, q^{6} t^{4} - 216 \, q^{5} t^{5} + 111 \, q^{4} t^{6} + 3 \, q^{3} t^{7} - 36 \, q^{2} t^{8} + 7 \, q t^{9} + 6 \, q^{8} t - 43 \, q^{7} t^{2} + 110 \, q^{6} t^{3} - 181 \, q^{5} t^{4} + 103 \, q^{4} t^{5} + 2 \, q^{3} t^{6} - 30 \, q^{2} t^{7} + 17 \, q t^{8} - 2 \, t^{9} + q^{8} - 4 \, q^{7} t - 6 \, q^{6} t^{2} + 91 \, q^{5} t^{3} - 188 \, q^{4} t^{4} + 237 \, q^{3} t^{5} - 169 \, q^{2} t^{6} + 57 \, q t^{7} - 9 \, t^{8} - 17 \, q^{6} t + 73 \, q^{5} t^{2} - 198 \, q^{4} t^{3} + 247 \, q^{3} t^{4} - 184 \, q^{2} t^{5} + 77 \, q t^{6} - 12 \, t^{7} + 16 \, q^{5} t - 39 \, q^{4} t^{2} + 86 \, q^{3} t^{3} - 73 \, q^{2} t^{4} + 35 \, q t^{5} - 7 \, t^{6} - 6 \, q^{4} t + 3 \, q^{3} t^{2} - 10 \, q^{2} t^{3} + 4 \, q t^{4} - t^{5} + q^{3} t + q^{2} t^{2}}{{\left(q t^{2} - 1\right)}^{2} {\left(q - t\right)}^{3} q^{5} {\left(t + 1\right)}^{2} {\left(t - 1\right)}^{4}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
8 edges:	[[0, 1], [0, 5], [1, 3], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0151] 'Ebnw'

Zeta functions

ask[-]:

$\frac{q^{7} + q^{6} t - 2 \, q^{5} t - 2 \, q^{4} t^{2} - 4 \, q^{4} t + 4 \, q^{3} t^{2} + 2 \, q^{3} t + 2 \, q^{2} t^{2} - q t^{2} - t^{3}}{{\left(q t - 1\right)} {\left(q - t\right)}^{2} q^{5} {\left(t - 1\right)}}$

ask[+]:

$-\frac{3 \, q^{15} t^{5} + q^{14} t^{6} - 5 \, q^{17} t^{2} + 7 \, q^{15} t^{4} - 15 \, q^{14} t^{5} - 14 \, q^{13} t^{6} - 2 \, q^{12} t^{7} - 4 \, q^{11} t^{8} + q^{10} t^{9} - q^{18} - 3 \, q^{17} t + 16 \, q^{16} t^{2} + 27 \, q^{15} t^{3} - 22 \, q^{14} t^{4} - 10 \, q^{13} t^{5} + 58 \, q^{12} t^{6} + 21 \, q^{11} t^{7} + 26 \, q^{10} t^{8} - 6 \, q^{9} t^{9} + 2 \, q^{8} t^{10} + 6 \, q^{16} t + 24 \, q^{15} t^{2} - 89 \, q^{14} t^{3} - 63 \, q^{13} t^{4} + 120 \, q^{12} t^{5} - 56 \, q^{11} t^{6} - 43 \, q^{10} t^{7} - 89 \, q^{9} t^{8} + 6 \, q^{8} t^{9} - 8 \, q^{7} t^{10} + 11 \, q^{15} t - 87 \, q^{14} t^{2} + 13 \, q^{13} t^{3} + 209 \, q^{12} t^{4} - 43 \, q^{11} t^{5} - 67 \, q^{10} t^{6} - 53 \, q^{9} t^{7} + 130 \, q^{8} t^{8} + 37 \, q^{7} t^{9} + 21 \, q^{6} t^{10} - 3 \, q^{5} t^{11} - 11 \, q^{14} t + 55 \, q^{13} t^{2} + 89 \, q^{12} t^{3} - 41 \, q^{11} t^{4} - 168 \, q^{10} t^{5} + 168 \, q^{8} t^{7} + 41 \, q^{7} t^{8} - 89 \, q^{6} t^{9} - 55 \, q^{5} t^{10} + 11 \, q^{4} t^{11} + 3 \, q^{13} t - 21 \, q^{12} t^{2} - 37 \, q^{11} t^{3} - 130 \, q^{10} t^{4} + 53 \, q^{9} t^{5} + 67 \, q^{8} t^{6} + 43 \, q^{7} t^{7} - 209 \, q^{6} t^{8} - 13 \, q^{5} t^{9} + 87 \, q^{4} t^{10} - 11 \, q^{3} t^{11} + 8 \, q^{11} t^{2} - 6 \, q^{10} t^{3} + 89 \, q^{9} t^{4} + 43 \, q^{8} t^{5} + 56 \, q^{7} t^{6} - 120 \, q^{6} t^{7} + 63 \, q^{5} t^{8} + 89 \, q^{4} t^{9} - 24 \, q^{3} t^{10} - 6 \, q^{2} t^{11} - 2 \, q^{10} t^{2} + 6 \, q^{9} t^{3} - 26 \, q^{8} t^{4} - 21 \, q^{7} t^{5} - 58 \, q^{6} t^{6} + 10 \, q^{5} t^{7} + 22 \, q^{4} t^{8} - 27 \, q^{3} t^{9} - 16 \, q^{2} t^{10} + 3 \, q t^{11} + t^{12} - q^{8} t^{3} + 4 \, q^{7} t^{4} + 2 \, q^{6} t^{5} + 14 \, q^{5} t^{6} + 15 \, q^{4} t^{7} - 7 \, q^{3} t^{8} + 5 \, q t^{10} - q^{4} t^{6} - 3 \, q^{3} t^{7}}{{\left(q^{3} - t^{2}\right)} {\left(q^{2} - t\right)}^{2} {\left(t^{2} - q\right)}^{2} {\left(q - t\right)}^{3} q^{6} {\left(t - 1\right)}^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
11 edges:	[[0, 1], [0, 4], [0, 5], [1, 3], [1, 5], [2, 3], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0152] 'Ejmw'

Zeta functions

ask[-]:

$\frac{q^{6} + q^{5} t - 4 \, q^{3} t + q t + t^{2}}{{\left(q t - 1\right)} {\left(q - t\right)} q^{5} {\left(t - 1\right)}}$

ask[+]:

$-\frac{q^{9} t^{4} + q^{8} t^{5} - 4 \, q^{10} t^{2} + 2 \, q^{9} t^{3} + 4 \, q^{8} t^{4} - 10 \, q^{7} t^{5} - 3 \, q^{6} t^{6} + q^{5} t^{7} - q^{11} - 3 \, q^{10} t + 16 \, q^{9} t^{2} + 4 \, q^{8} t^{3} - 34 \, q^{7} t^{4} + 23 \, q^{6} t^{5} + 18 \, q^{5} t^{6} - 5 \, q^{4} t^{7} + 6 \, q^{9} t + q^{8} t^{2} - 29 \, q^{7} t^{3} + 34 \, q^{6} t^{4} + 5 \, q^{5} t^{5} - 32 \, q^{4} t^{6} + 5 \, q^{3} t^{7} + 5 \, q^{8} t - 32 \, q^{7} t^{2} + 5 \, q^{6} t^{3} + 34 \, q^{5} t^{4} - 29 \, q^{4} t^{5} + q^{3} t^{6} + 6 \, q^{2} t^{7} - 5 \, q^{7} t + 18 \, q^{6} t^{2} + 23 \, q^{5} t^{3} - 34 \, q^{4} t^{4} + 4 \, q^{3} t^{5} + 16 \, q^{2} t^{6} - 3 \, q t^{7} - t^{8} + q^{6} t - 3 \, q^{5} t^{2} - 10 \, q^{4} t^{3} + 4 \, q^{3} t^{4} + 2 \, q^{2} t^{5} - 4 \, q t^{6} + q^{3} t^{3} + q^{2} t^{4}}{{\left(t^{2} - q\right)}^{2} {\left(q - t\right)}^{3} q^{6} {\left(t - 1\right)}^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
11 edges:	[[0, 1], [0, 4], [0, 5], [1, 2], [1, 3], [2, 3], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0153] 'Eklw'

Zeta functions

ask[-]:

$\frac{q^{7} + 2 \, q^{6} t - 3 \, q^{5} t - 3 \, q^{4} t^{2} - 5 \, q^{4} t + 5 \, q^{3} t^{2} + 3 \, q^{3} t + 3 \, q^{2} t^{2} - 2 \, q t^{2} - t^{3}}{{\left(q t - 1\right)} {\left(q - t\right)}^{2} q^{5} {\left(t - 1\right)}}$

ask[+]:

$-\frac{6 \, q^{8} t^{5} + 3 \, q^{7} t^{6} - 7 \, q^{10} t^{2} - 7 \, q^{9} t^{3} + 17 \, q^{8} t^{4} - 27 \, q^{7} t^{5} - 21 \, q^{6} t^{6} - q^{11} - 7 \, q^{10} t + 20 \, q^{9} t^{2} + 58 \, q^{8} t^{3} - 71 \, q^{7} t^{4} + 19 \, q^{6} t^{5} + 63 \, q^{5} t^{6} + 17 \, q^{9} t + 20 \, q^{8} t^{2} - 133 \, q^{7} t^{3} + 59 \, q^{6} t^{4} + 80 \, q^{5} t^{5} - 82 \, q^{4} t^{6} - 6 \, q^{3} t^{7} - 6 \, q^{8} t - 82 \, q^{7} t^{2} + 80 \, q^{6} t^{3} + 59 \, q^{5} t^{4} - 133 \, q^{4} t^{5} + 20 \, q^{3} t^{6} + 17 \, q^{2} t^{7} + 63 \, q^{6} t^{2} + 19 \, q^{5} t^{3} - 71 \, q^{4} t^{4} + 58 \, q^{3} t^{5} + 20 \, q^{2} t^{6} - 7 \, q t^{7} - t^{8} - 21 \, q^{5} t^{2} - 27 \, q^{4} t^{3} + 17 \, q^{3} t^{4} - 7 \, q^{2} t^{5} - 7 \, q t^{6} + 3 \, q^{4} t^{2} + 6 \, q^{3} t^{3}}{{\left(t^{2} - q\right)}^{2} {\left(q - t\right)}^{3} q^{6} {\left(t - 1\right)}^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
10 edges:	[[0, 1], [0, 3], [0, 4], [1, 2], [1, 5], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0154] 'EoLW'

Zeta functions

ask[-]:

$-\frac{2 \, q^{5} t^{2} - q^{4} t^{3} + 4 \, q^{5} t - 13 \, q^{4} t^{2} + 6 \, q^{3} t^{3} + q^{5} - 7 \, q^{4} t + 14 \, q^{3} t^{2} - 6 \, q^{2} t^{3} - 6 \, q^{3} t + 14 \, q^{2} t^{2} - 7 \, q t^{3} + t^{4} + 6 \, q^{2} t - 13 \, q t^{2} + 4 \, t^{3} - q t + 2 \, t^{2}}{{\left(q t - 1\right)} q^{5} {\left(t - 1\right)}^{4}}$

ask[+]:

$-\frac{q^{8} t^{9} + q^{7} t^{10} - q^{8} t^{8} - 7 \, q^{6} t^{10} + 6 \, q^{9} t^{6} - 27 \, q^{8} t^{7} + 37 \, q^{7} t^{8} - 29 \, q^{6} t^{9} + 21 \, q^{5} t^{10} + 15 \, q^{9} t^{5} - 84 \, q^{8} t^{6} + 190 \, q^{7} t^{7} - 191 \, q^{6} t^{8} + 109 \, q^{5} t^{9} - 35 \, q^{4} t^{10} + 13 \, q^{9} t^{4} - 85 \, q^{8} t^{5} + 255 \, q^{7} t^{6} - 392 \, q^{6} t^{7} + 311 \, q^{5} t^{8} - 133 \, q^{4} t^{9} + 27 \, q^{3} t^{10} + 3 \, q^{9} t^{3} - 29 \, q^{8} t^{4} + 85 \, q^{7} t^{5} - 140 \, q^{6} t^{6} + 136 \, q^{5} t^{7} - 68 \, q^{4} t^{8} + q^{3} t^{9} + 5 \, q^{2} t^{10} - q t^{11} - 9 \, q^{8} t^{3} + 20 \, q^{7} t^{4} + 49 \, q^{6} t^{5} - 239 \, q^{5} t^{6} + 292 \, q^{4} t^{7} - 173 \, q^{3} t^{8} + 61 \, q^{2} t^{9} - 7 \, q t^{10} - 17 \, q^{8} t^{2} + 86 \, q^{7} t^{3} - 181 \, q^{6} t^{4} + 124 \, q^{5} t^{5} + 124 \, q^{4} t^{6} - 181 \, q^{3} t^{7} + 86 \, q^{2} t^{8} - 17 \, q t^{9} - 7 \, q^{8} t + 61 \, q^{7} t^{2} - 173 \, q^{6} t^{3} + 292 \, q^{5} t^{4} - 239 \, q^{4} t^{5} + 49 \, q^{3} t^{6} + 20 \, q^{2} t^{7} - 9 \, q t^{8} - q^{8} + 5 \, q^{7} t + q^{6} t^{2} - 68 \, q^{5} t^{3} + 136 \, q^{4} t^{4} - 140 \, q^{3} t^{5} + 85 \, q^{2} t^{6} - 29 \, q t^{7} + 3 \, t^{8} + 27 \, q^{6} t - 133 \, q^{5} t^{2} + 311 \, q^{4} t^{3} - 392 \, q^{3} t^{4} + 255 \, q^{2} t^{5} - 85 \, q t^{6} + 13 \, t^{7} - 35 \, q^{5} t + 109 \, q^{4} t^{2} - 191 \, q^{3} t^{3} + 190 \, q^{2} t^{4} - 84 \, q t^{5} + 15 \, t^{6} + 21 \, q^{4} t - 29 \, q^{3} t^{2} + 37 \, q^{2} t^{3} - 27 \, q t^{4} + 6 \, t^{5} - 7 \, q^{3} t - q t^{3} + q^{2} t + q t^{2}}{{\left(q t^{2} - 1\right)}^{2} {\left(q - t\right)}^{3} q^{5} {\left(t + 1\right)} {\left(t - 1\right)}^{4}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
7 edges:	[[0, 1], [0, 2], [1, 5], [2, 4], [3, 4], [3, 5], [4, 5]]

[0155] 'Es\w'

Zeta functions

ask[-]:

$\frac{q^{5} t^{2} - q^{6} + q^{4} t - 3 \, q^{3} t^{2} + 3 \, q^{3} t - q^{2} t^{2} + t^{3} - q t}{{\left(q t - 1\right)} {\left(q - t\right)} q^{5} {\left(t - 1\right)}^{2}}$

ask[+]:

$\frac{q^{7} t^{4} - 4 \, q^{6} t^{4} - 2 \, q^{5} t^{5} + 3 \, q^{4} t^{6} + 5 \, q^{6} t^{3} - q^{5} t^{4} + 4 \, q^{4} t^{5} - 6 \, q^{3} t^{6} - 2 \, q^{7} t + 4 \, q^{6} t^{2} - 11 \, q^{5} t^{3} + 3 \, q^{4} t^{4} + 6 \, q^{3} t^{5} + q^{2} t^{6} - q^{7} + 3 \, q^{6} t + 3 \, q^{5} t^{2} - 3 \, q^{2} t^{5} - 3 \, q t^{6} + t^{7} - q^{5} t - 6 \, q^{4} t^{2} - 3 \, q^{3} t^{3} + 11 \, q^{2} t^{4} - 4 \, q t^{5} + 2 \, t^{6} + 6 \, q^{4} t - 4 \, q^{3} t^{2} + q^{2} t^{3} - 5 \, q t^{4} - 3 \, q^{3} t + 2 \, q^{2} t^{2} + 4 \, q t^{3} - t^{3}}{{\left(q t^{2} - 1\right)} {\left(t^{2} - q\right)} {\left(q - t\right)} q^{5} {\left(t - 1\right)}^{3}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
10 edges:	[[0, 1], [0, 2], [0, 3], [1, 4], [1, 5], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

[0156] 'E~~w'

Zeta functions
ask[-]:	$\frac{q^{5} - t}{{\left(q t - 1\right)} q^{5} {\left(t - 1\right)}}$
ask[+]:	$\frac{q^{12} + 5 \, q^{9} t^{2} + 14 \, q^{9} t - 12 \, q^{8} t^{2} - 39 \, q^{8} t + 6 \, q^{7} t^{2} + 10 \, q^{6} t^{3} + 33 \, q^{7} t - 33 \, q^{5} t^{3} - 10 \, q^{6} t - 6 \, q^{5} t^{2} + 39 \, q^{4} t^{3} + 12 \, q^{4} t^{2} - 14 \, q^{3} t^{3} - 5 \, q^{3} t^{2} - t^{4}}{{\left(q^{3} - t^{2}\right)} {\left(q^{3} - t\right)} q^{6} {\left(t - 1\right)}^{2}}$

Graph:
6 vertices:	[0, 1, 2, 3, 4, 5]
15 edges:	[[0, 1], [0, 2], [0, 3], [0, 4], [0, 5], [1, 2], [1, 3], [1, 4], [1, 5], [2, 3], [2, 4], [2, 5], [3, 4], [3, 5], [4, 5]]

Created: 2021-03-19 17:48:57.423247+00:00