A354583 - cp's OEIS frontend

A354583 Heinz numbers of non-rucksack partitions: not every prime-power divisor has a different sum of prime indices.

n	a(n)
1	12
2	24
3	36
4	40
5	48
6	60
7	63
8	72
9	80
10	84
11	96
12	108
13	112
14	120
15	126
16	132
17	144
18	156
19	160
20	168
21	180
22	189
23	192
24	200
25	204
26	216
27	224
28	228
29	240
30	252
31	264
32	276
33	280
34	288
35	300
36	312
37	315
38	320
39	324
40	325
41	336
42	348
43	351
44	352
45	360
46	372
47	378
48	384
49	396
50	400
51	408
52	420
53	432
54	440

[12, 24, 36, 40, 48, 60, 63, 72, 80, 84, 96, 108, 112, 120, 126, 132, 144, 156, 160, 168, 180, 189, 192, 200, 204, 216, 224, 228, 240, 252, 264, 276, 280, 288, 300, 312, 315, 320, 324, 325, 336, 348, 351, 352, 360, 372, 378, 384, 396, 400, 408, 420, 432, 440]

cp's OEIS Frontend

A354583 Heinz numbers of non-rucksack partitions: not every prime-power divisor has a different sum of prime indices.

Table of values

List of values

n	a(n)
1	12
2	24
3	36
4	40
5	48
6	60
7	63
8	72
9	80
10	84
11	96
12	108
13	112
14	120
15	126
16	132
17	144
18	156
19	160
20	168
21	180
22	189
23	192
24	200
25	204
26	216
27	224
28	228
29	240
30	252
31	264
32	276
33	280
34	288
35	300
36	312
37	315
38	320
39	324
40	325
41	336
42	348
43	351
44	352
45	360
46	372
47	378
48	384
49	396
50	400
51	408
52	420
53	432
54	440

n	a(n)
1	12
2	24
3	36
4	40
5	48
6	60
7	63
8	72
9	80
10	84
11	96
12	108
13	112
14	120
15	126
16	132
17	144
18	156
19	160
20	168
21	180
22	189
23	192
24	200
25	204
26	216
27	224
28	228
29	240
30	252
31	264
32	276
33	280
34	288
35	300
36	312
37	315
38	320
39	324
40	325
41	336
42	348
43	351
44	352
45	360
46	372
47	378
48	384
49	396
50	400
51	408
52	420
53	432
54	440

n	a(n)
1	12
2	24
3	36
4	40
5	48
6	60
7	63
8	72
9	80
10	84
11	96
12	108
13	112
14	120
15	126
16	132
17	144
18	156
19	160
20	168
21	180
22	189
23	192
24	200
25	204
26	216
27	224
28	228
29	240
30	252
31	264
32	276
33	280
34	288
35	300
36	312
37	315
38	320
39	324
40	325
41	336
42	348
43	351
44	352
45	360
46	372
47	378
48	384
49	396
50	400
51	408
52	420
53	432
54	440