[0001] '@'

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

Graph:
1 vertex:	[0]
0 edges:	[]

[0002] 'A?'

Zeta functions
ask[-]:	$-\frac{1}{q^{2} t - 1}$
ask[+]:	$-\frac{1}{q^{2} t - 1}$

Graph:
2 vertices:	[0, 1]
0 edges:	[]

[0003] 'A_'

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

Graph:
2 vertices:	[0, 1]
1 edge:	[[0, 1]]

[0004] 'B?'

Zeta functions
ask[-]:	$-\frac{1}{q^{3} t - 1}$
ask[+]:	$-\frac{1}{q^{3} t - 1}$

Graph:
3 vertices:	[0, 1, 2]
0 edges:	[]

[0005] 'BG'

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

Graph:
3 vertices:	[0, 1, 2]
1 edge:	[[1, 2]]

[0006] 'BW'

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

Graph:
3 vertices:	[0, 1, 2]
2 edges:	[[0, 2], [1, 2]]

[0007] 'Bw'

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

Graph:
3 vertices:	[0, 1, 2]
3 edges:	[[0, 1], [0, 2], [1, 2]]

[0008] 'C?'

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

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

[0009] 'C@'

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

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

[0010] 'CB'

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

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

[0011] 'CF'

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

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

[0012] 'CJ'

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

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

[0013] 'CK'

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

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

[0014] 'CL'

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

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

[0015] 'CN'

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

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

[0016] 'C]'

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

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

[0017] 'C^'

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

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

[0018] 'C~'

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

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

[0019] 'D??'

Zeta functions
ask[-]:	$-\frac{1}{q^{5} t - 1}$
ask[+]:	$-\frac{1}{q^{5} t - 1}$

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

[0020] 'D?C'

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

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

[0021] 'D?K'

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

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

[0022] 'D?['

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

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

[0023] 'D?{'

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

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

[0024] 'D@K'

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

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

[0025] 'D@O'

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

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

[0026] 'D@S'

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

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

[0027] 'D@['

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

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

[0028] 'D@s'

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

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

[0029] 'D@{'

Zeta functions

ask[-]:

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

ask[+]:

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

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

[0030] 'DBW'

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

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

[0031] 'DB['

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

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

[0032] 'DBg'

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

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

[0033] 'DBk'

Zeta functions

ask[-]:

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

ask[+]:

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

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

[0034] 'DB{'

Zeta functions

ask[-]:

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

ask[+]:

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

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

[0035] 'DFw'

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

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

[0036] 'DF{'

Zeta functions

ask[-]:

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

ask[+]:

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

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

[0037] 'DIk'

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

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

[0038] 'DJ['

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

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

[0039] 'DJk'

Zeta functions

ask[-]:

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

ask[+]:

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

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

[0040] 'DJ{'

Zeta functions

ask[-]:

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

ask[+]:

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

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

[0041] 'DK['

Zeta functions

ask[-]:

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

ask[+]:

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

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

[0042] 'DK{'

Zeta functions

ask[-]:

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

ask[+]:

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

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

[0043] 'DLo'

Zeta functions

ask[-]:

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

ask[+]:

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

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

[0044] 'DL{'

Zeta functions

ask[-]:

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

ask[+]:

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

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

[0045] 'DNw'

Zeta functions

ask[-]:

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

ask[+]:

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

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

[0046] 'DN{'

Zeta functions

ask[-]:

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

ask[+]:

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

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

[0047] 'D]{'

Zeta functions

ask[-]:

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

ask[+]:

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

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

[0048] 'D^{'

Zeta functions

ask[-]:

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

ask[+]:

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

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

[0049] 'D_K'

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

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

[0050] 'D`K'

Zeta functions

ask[-]:

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

ask[+]:

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

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

[0051] 'Dbk'

Zeta functions

ask[-]:

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

ask[+]:

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

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

[0052] 'D~{'

Zeta functions
ask[-]:	$\frac{q^{4} - t}{{\left(q t - 1\right)} q^{4} {\left(t - 1\right)}}$
ask[+]:	$\frac{q^{9} + 4 \, q^{7} t^{2} + 9 \, q^{7} t - 10 \, q^{6} t^{2} + 6 \, q^{5} t^{3} - 25 \, q^{6} t + 5 \, q^{5} t^{2} - 20 \, q^{4} t^{3} + 20 \, q^{5} t - 5 \, q^{4} t^{2} + 25 \, q^{3} t^{3} - 6 \, q^{4} t + 10 \, q^{3} t^{2} - 9 \, q^{2} t^{3} - 4 \, q^{2} t^{2} - t^{4}}{{\left(q^{2} - t\right)} {\left(q + t\right)} {\left(q - t\right)} q^{5} {\left(t - 1\right)}^{2}}$

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

Created: 2021-03-19 17:29:32.256133+00:00