A380577 - cp's OEIS frontend

A380577 a(n) is the number of distinct compositions of chess pieces with a collective material value of n that one color in a game can have, where 0 <= n <= 103.

n	a(n)
0	1
1	1
2	1
3	3
4	3
5	4
6	7
7	7
8	9
9	13
10	14
11	17
12	22
13	24
14	28
15	35
16	38
17	41
18	52
19	54
20	59
21	72
22	73
23	79
24	95
25	95
26	101
27	117
28	120
29	122
30	144
31	139
32	146
33	166
34	159
35	165
36	186
37	174
38	184
39	195
40	189
41	199
42	204
43	197
44	201
45	208
46	204
47	194
48	206
49	194
50	193
51	195
52	182
53	182
54	178
55	177
56	159
57	177
58	142
59	154
60	137
61	145
62	122
63	135
64	103
65	121
66	96
67	104
68	85
69	96
70	71
71	77
72	63
73	73
74	52
75	60
76	45
77	48
78	40
79	41
80	31
81	39
82	23
83	26
84	23
85	22
86	18
87	18
88	11
89	15
90	8
91	10
92	9
93	6
94	5
95	4
96	2
97	5
98	1
99	1
100	2
101	0
102	0
103	1

[1, 1, 1, 3, 3, 4, 7, 7, 9, 13, 14, 17, 22, 24, 28, 35, 38, 41, 52, 54, 59, 72, 73, 79, 95, 95, 101, 117, 120, 122, 144, 139, 146, 166, 159, 165, 186, 174, 184, 195, 189, 199, 204, 197, 201, 208, 204, 194, 206, 194, 193, 195, 182, 182, 178, 177, 159, 177, 142, 154, 137, 145, 122, 135, 103, 121, 96, 104, 85, 96, 71, 77, 63, 73, 52, 60, 45, 48, 40, 41, 31, 39, 23, 26, 23, 22, 18, 18, 11, 15, 8, 10, 9, 6, 5, 4, 2, 5, 1, 1, 2, 0, 0, 1]

cp's OEIS Frontend

A380577 a(n) is the number of distinct compositions of chess pieces with a collective material value of n that one color in a game can have, where 0 <= n <= 103.

Table of values

List of values

n	a(n)
0	1
1	1
2	1
3	3
4	3
5	4
6	7
7	7
8	9
9	13
10	14
11	17
12	22
13	24
14	28
15	35
16	38
17	41
18	52
19	54
20	59
21	72
22	73
23	79
24	95
25	95
26	101
27	117
28	120
29	122
30	144
31	139
32	146
33	166
34	159
35	165
36	186
37	174
38	184
39	195
40	189
41	199
42	204
43	197
44	201
45	208
46	204
47	194
48	206
49	194
50	193
51	195
52	182
53	182
54	178
55	177
56	159
57	177
58	142
59	154
60	137
61	145
62	122
63	135
64	103
65	121
66	96
67	104
68	85
69	96
70	71
71	77
72	63
73	73
74	52
75	60
76	45
77	48
78	40
79	41
80	31
81	39
82	23
83	26
84	23
85	22
86	18
87	18
88	11
89	15
90	8
91	10
92	9
93	6
94	5
95	4
96	2
97	5
98	1
99	1
100	2
101	0
102	0
103	1

n	a(n)
0	1
1	1
2	1
3	3
4	3
5	4
6	7
7	7
8	9
9	13
10	14
11	17
12	22
13	24
14	28
15	35
16	38
17	41
18	52
19	54
20	59
21	72
22	73
23	79
24	95
25	95
26	101
27	117
28	120
29	122
30	144
31	139
32	146
33	166
34	159
35	165
36	186
37	174
38	184
39	195
40	189
41	199
42	204
43	197
44	201
45	208
46	204
47	194
48	206
49	194
50	193
51	195
52	182
53	182
54	178
55	177
56	159
57	177
58	142
59	154
60	137
61	145
62	122
63	135
64	103
65	121
66	96
67	104
68	85
69	96
70	71
71	77
72	63
73	73
74	52
75	60
76	45
77	48
78	40
79	41
80	31
81	39
82	23
83	26
84	23
85	22
86	18
87	18
88	11
89	15
90	8
91	10
92	9
93	6
94	5
95	4
96	2
97	5
98	1
99	1
100	2
101	0
102	0
103	1

n	a(n)
0	1
1	1
2	1
3	3
4	3
5	4
6	7
7	7
8	9
9	13
10	14
11	17
12	22
13	24
14	28
15	35
16	38
17	41
18	52
19	54
20	59
21	72
22	73
23	79
24	95
25	95
26	101
27	117
28	120
29	122
30	144
31	139
32	146
33	166
34	159
35	165
36	186
37	174
38	184
39	195
40	189
41	199
42	204
43	197
44	201
45	208
46	204
47	194
48	206
49	194
50	193
51	195
52	182
53	182
54	178
55	177
56	159
57	177
58	142
59	154
60	137
61	145
62	122
63	135
64	103
65	121
66	96
67	104
68	85
69	96
70	71
71	77
72	63
73	73
74	52
75	60
76	45
77	48
78	40
79	41
80	31
81	39
82	23
83	26
84	23
85	22
86	18
87	18
88	11
89	15
90	8
91	10
92	9
93	6
94	5
95	4
96	2
97	5
98	1
99	1
100	2
101	0
102	0
103	1