A006063 - cp's OEIS frontend

A006063 A card-arranging problem: values of n such that there exists a permutation p_1, ..., p_n of 1, ..., n such that i + p_i is a cube for every i.

n	a(n)
1	7
2	19
3	26
4	37
5	44
6	56
7	63
8	66
9	68
10	80
11	82
12	85
13	87
14	98
15	100
16	103
17	105
18	110
19	112
20	115
21	116
22	117
23	118
24	119
25	120
26	121
27	122
28	123
29	124
30	125
31	126
32	127
33	128
34	129
35	130
36	131
37	132
38	133
39	135
40	147
41	149
42	150
43	151
44	152
45	155
46	156
47	159
48	171
49	173
50	174
51	175
52	176
53	177
54	178
55	179

[7, 19, 26, 37, 44, 56, 63, 66, 68, 80, 82, 85, 87, 98, 100, 103, 105, 110, 112, 115, 116, 117, 118, 119, 120, 121, 122, 123, 124, 125, 126, 127, 128, 129, 130, 131, 132, 133, 135, 147, 149, 150, 151, 152, 155, 156, 159, 171, 173, 174, 175, 176, 177, 178, 179]

cp's OEIS Frontend

A006063 A card-arranging problem: values of n such that there exists a permutation p_1, ..., p_n of 1, ..., n such that i + p_i is a cube for every i.

Table of values

List of values

n	a(n)
1	7
2	19
3	26
4	37
5	44
6	56
7	63
8	66
9	68
10	80
11	82
12	85
13	87
14	98
15	100
16	103
17	105
18	110
19	112
20	115
21	116
22	117
23	118
24	119
25	120
26	121
27	122
28	123
29	124
30	125
31	126
32	127
33	128
34	129
35	130
36	131
37	132
38	133
39	135
40	147
41	149
42	150
43	151
44	152
45	155
46	156
47	159
48	171
49	173
50	174
51	175
52	176
53	177
54	178
55	179

n	a(n)
1	7
2	19
3	26
4	37
5	44
6	56
7	63
8	66
9	68
10	80
11	82
12	85
13	87
14	98
15	100
16	103
17	105
18	110
19	112
20	115
21	116
22	117
23	118
24	119
25	120
26	121
27	122
28	123
29	124
30	125
31	126
32	127
33	128
34	129
35	130
36	131
37	132
38	133
39	135
40	147
41	149
42	150
43	151
44	152
45	155
46	156
47	159
48	171
49	173
50	174
51	175
52	176
53	177
54	178
55	179

n	a(n)
1	7
2	19
3	26
4	37
5	44
6	56
7	63
8	66
9	68
10	80
11	82
12	85
13	87
14	98
15	100
16	103
17	105
18	110
19	112
20	115
21	116
22	117
23	118
24	119
25	120
26	121
27	122
28	123
29	124
30	125
31	126
32	127
33	128
34	129
35	130
36	131
37	132
38	133
39	135
40	147
41	149
42	150
43	151
44	152
45	155
46	156
47	159
48	171
49	173
50	174
51	175
52	176
53	177
54	178
55	179