A387389 - cp's OEIS frontend

A387389 a(n) is the smallest positive integer for which there exists a strict partition that can be partitioned into two disjoint subsets with equal sum in n ways.

n	a(n)
1	6
2	22
3	32
4	28
5	40
6	38
7	36
8	52
9	50
10	48
11	46
12	66
13	64
14	64
15	62
16	62
17	60
18	58
19	56
20	80
21	80
22	78
23	78
24	76
25	78
26	76
27	74
28	74
29	72
30	72
31	70
32	70
33	68
34	96
35	66
36	96
37	94
38	96
39	92
40	94
41	92
42	92
43	90
44	92
45	90
46	88
47	88
48	90
49	86
50	88
51	86
52	86
53	84
54	84
55	84
56	82
57	82
58	82
59	80
60	80
61	110
62	78
63	112
64	114

[6, 22, 32, 28, 40, 38, 36, 52, 50, 48, 46, 66, 64, 64, 62, 62, 60, 58, 56, 80, 80, 78, 78, 76, 78, 76, 74, 74, 72, 72, 70, 70, 68, 96, 66, 96, 94, 96, 92, 94, 92, 92, 90, 92, 90, 88, 88, 90, 86, 88, 86, 86, 84, 84, 84, 82, 82, 82, 80, 80, 110, 78, 112, 114]

cp's OEIS Frontend

A387389 a(n) is the smallest positive integer for which there exists a strict partition that can be partitioned into two disjoint subsets with equal sum in n ways.

Table of values

List of values

n	a(n)
1	6
2	22
3	32
4	28
5	40
6	38
7	36
8	52
9	50
10	48
11	46
12	66
13	64
14	64
15	62
16	62
17	60
18	58
19	56
20	80
21	80
22	78
23	78
24	76
25	78
26	76
27	74
28	74
29	72
30	72
31	70
32	70
33	68
34	96
35	66
36	96
37	94
38	96
39	92
40	94
41	92
42	92
43	90
44	92
45	90
46	88
47	88
48	90
49	86
50	88
51	86
52	86
53	84
54	84
55	84
56	82
57	82
58	82
59	80
60	80
61	110
62	78
63	112
64	114

n	a(n)
1	6
2	22
3	32
4	28
5	40
6	38
7	36
8	52
9	50
10	48
11	46
12	66
13	64
14	64
15	62
16	62
17	60
18	58
19	56
20	80
21	80
22	78
23	78
24	76
25	78
26	76
27	74
28	74
29	72
30	72
31	70
32	70
33	68
34	96
35	66
36	96
37	94
38	96
39	92
40	94
41	92
42	92
43	90
44	92
45	90
46	88
47	88
48	90
49	86
50	88
51	86
52	86
53	84
54	84
55	84
56	82
57	82
58	82
59	80
60	80
61	110
62	78
63	112
64	114

n	a(n)
1	6
2	22
3	32
4	28
5	40
6	38
7	36
8	52
9	50
10	48
11	46
12	66
13	64
14	64
15	62
16	62
17	60
18	58
19	56
20	80
21	80
22	78
23	78
24	76
25	78
26	76
27	74
28	74
29	72
30	72
31	70
32	70
33	68
34	96
35	66
36	96
37	94
38	96
39	92
40	94
41	92
42	92
43	90
44	92
45	90
46	88
47	88
48	90
49	86
50	88
51	86
52	86
53	84
54	84
55	84
56	82
57	82
58	82
59	80
60	80
61	110
62	78
63	112
64	114