A298263 - cp's OEIS frontend

A298263 Number of nonisomorphic proper colorings of partition multicycle graph using three colors.

n	a(n)
0	1
1	3
2	6
3	3
4	10
5	9
6	2
7	15
8	18
9	6
10	6
11	6
12	21
13	30
14	18
15	12
16	6
17	18
18	6
19	28
20	45
21	36
22	10
23	20
24	18
25	3
26	36
27	18
28	18
29	14
30	36
31	63
32	60
33	30
34	30
35	36
36	12
37	9
38	60
39	54
40	12
41	36
42	18
43	42
44	18
45	45
46	84
47	90
48	60
49	15
50	42
51	60
52	36
53	18
54	9
55	90
56	108
57	36
58	36
59	21
60	60
61	54
62	12
63	84
64	42
65	54
66	36
67	55
68	108
69	126
70	100
71	45
72	56
73	90
74	72
75	20
76	30
77	27
78	4
79	126
80	180
81	108
82	72
83	36
84	63
85	90
86	108
87	36
88	36
89	36
90	140
91	126
92	28
93	108
94	54
95	108
96	58

[1, 3, 6, 3, 10, 9, 2, 15, 18, 6, 6, 6, 21, 30, 18, 12, 6, 18, 6, 28, 45, 36, 10, 20, 18, 3, 36, 18, 18, 14, 36, 63, 60, 30, 30, 36, 12, 9, 60, 54, 12, 36, 18, 42, 18, 45, 84, 90, 60, 15, 42, 60, 36, 18, 9, 90, 108, 36, 36, 21, 60, 54, 12, 84, 42, 54, 36, 55, 108, 126, 100, 45, 56, 90, 72, 20, 30, 27, 4, 126, 180, 108, 72, 36, 63, 90, 108, 36, 36, 36, 140, 126, 28, 108, 54, 108, 58]

cp's OEIS Frontend

A298263 Number of nonisomorphic proper colorings of partition multicycle graph using three colors.

Table of values

List of values

n	a(n)
0	1
1	3
2	6
3	3
4	10
5	9
6	2
7	15
8	18
9	6
10	6
11	6
12	21
13	30
14	18
15	12
16	6
17	18
18	6
19	28
20	45
21	36
22	10
23	20
24	18
25	3
26	36
27	18
28	18
29	14
30	36
31	63
32	60
33	30
34	30
35	36
36	12
37	9
38	60
39	54
40	12
41	36
42	18
43	42
44	18
45	45
46	84
47	90
48	60
49	15
50	42
51	60
52	36
53	18
54	9
55	90
56	108
57	36
58	36
59	21
60	60
61	54
62	12
63	84
64	42
65	54
66	36
67	55
68	108
69	126
70	100
71	45
72	56
73	90
74	72
75	20
76	30
77	27
78	4
79	126
80	180
81	108
82	72
83	36
84	63
85	90
86	108
87	36
88	36
89	36
90	140
91	126
92	28
93	108
94	54
95	108
96	58

n	a(n)
0	1
1	3
2	6
3	3
4	10
5	9
6	2
7	15
8	18
9	6
10	6
11	6
12	21
13	30
14	18
15	12
16	6
17	18
18	6
19	28
20	45
21	36
22	10
23	20
24	18
25	3
26	36
27	18
28	18
29	14
30	36
31	63
32	60
33	30
34	30
35	36
36	12
37	9
38	60
39	54
40	12
41	36
42	18
43	42
44	18
45	45
46	84
47	90
48	60
49	15
50	42
51	60
52	36
53	18
54	9
55	90
56	108
57	36
58	36
59	21
60	60
61	54
62	12
63	84
64	42
65	54
66	36
67	55
68	108
69	126
70	100
71	45
72	56
73	90
74	72
75	20
76	30
77	27
78	4
79	126
80	180
81	108
82	72
83	36
84	63
85	90
86	108
87	36
88	36
89	36
90	140
91	126
92	28
93	108
94	54
95	108
96	58

n	a(n)
0	1
1	3
2	6
3	3
4	10
5	9
6	2
7	15
8	18
9	6
10	6
11	6
12	21
13	30
14	18
15	12
16	6
17	18
18	6
19	28
20	45
21	36
22	10
23	20
24	18
25	3
26	36
27	18
28	18
29	14
30	36
31	63
32	60
33	30
34	30
35	36
36	12
37	9
38	60
39	54
40	12
41	36
42	18
43	42
44	18
45	45
46	84
47	90
48	60
49	15
50	42
51	60
52	36
53	18
54	9
55	90
56	108
57	36
58	36
59	21
60	60
61	54
62	12
63	84
64	42
65	54
66	36
67	55
68	108
69	126
70	100
71	45
72	56
73	90
74	72
75	20
76	30
77	27
78	4
79	126
80	180
81	108
82	72
83	36
84	63
85	90
86	108
87	36
88	36
89	36
90	140
91	126
92	28
93	108
94	54
95	108
96	58