A350417 - cp's OEIS frontend

A350417 a(n) is the maximum number of rows of width n that can be filled by stacking squares of sizes 1 through n without creating voids or overhangs.

n	a(n)
1	1
2	2
3	4
4	5
5	7
6	8
7	12
8	12
9	16
10	15
11	20
12	24
13	26
14	25
15	30
16	29
17	35
18	33
19	40
20	40
21	47
22	46
23	61
24	51
25	73
26	56
27	63
28	61
29	71
30	71
31	82
32	82
33	90
34	83
35	96
36	95
37	108
38	99
39	108
40	111
41	127
42	102
43	146
44	144
45	130
46	150
47	150
48	161
49	144
50	160
51	175
52	173
53	186
54	162
55	183
56	179
57	200
58	182
59	202
60	197
61	226

[1, 2, 4, 5, 7, 8, 12, 12, 16, 15, 20, 24, 26, 25, 30, 29, 35, 33, 40, 40, 47, 46, 61, 51, 73, 56, 63, 61, 71, 71, 82, 82, 90, 83, 96, 95, 108, 99, 108, 111, 127, 102, 146, 144, 130, 150, 150, 161, 144, 160, 175, 173, 186, 162, 183, 179, 200, 182, 202, 197, 226]

cp's OEIS Frontend

A350417 a(n) is the maximum number of rows of width n that can be filled by stacking squares of sizes 1 through n without creating voids or overhangs.

Table of values

List of values

n	a(n)
1	1
2	2
3	4
4	5
5	7
6	8
7	12
8	12
9	16
10	15
11	20
12	24
13	26
14	25
15	30
16	29
17	35
18	33
19	40
20	40
21	47
22	46
23	61
24	51
25	73
26	56
27	63
28	61
29	71
30	71
31	82
32	82
33	90
34	83
35	96
36	95
37	108
38	99
39	108
40	111
41	127
42	102
43	146
44	144
45	130
46	150
47	150
48	161
49	144
50	160
51	175
52	173
53	186
54	162
55	183
56	179
57	200
58	182
59	202
60	197
61	226

n	a(n)
1	1
2	2
3	4
4	5
5	7
6	8
7	12
8	12
9	16
10	15
11	20
12	24
13	26
14	25
15	30
16	29
17	35
18	33
19	40
20	40
21	47
22	46
23	61
24	51
25	73
26	56
27	63
28	61
29	71
30	71
31	82
32	82
33	90
34	83
35	96
36	95
37	108
38	99
39	108
40	111
41	127
42	102
43	146
44	144
45	130
46	150
47	150
48	161
49	144
50	160
51	175
52	173
53	186
54	162
55	183
56	179
57	200
58	182
59	202
60	197
61	226

n	a(n)
1	1
2	2
3	4
4	5
5	7
6	8
7	12
8	12
9	16
10	15
11	20
12	24
13	26
14	25
15	30
16	29
17	35
18	33
19	40
20	40
21	47
22	46
23	61
24	51
25	73
26	56
27	63
28	61
29	71
30	71
31	82
32	82
33	90
34	83
35	96
36	95
37	108
38	99
39	108
40	111
41	127
42	102
43	146
44	144
45	130
46	150
47	150
48	161
49	144
50	160
51	175
52	173
53	186
54	162
55	183
56	179
57	200
58	182
59	202
60	197
61	226