A324073 - cp's OEIS frontend

A324073 For any composite number n take the polynomial defined by the product of the terms (x-d_i), where d_i are the aliquot parts of n. Integrate this polynomial from the minimum to the maximum value of d_i. Sequence lists the numbers for which the integral is a negative integer.

n	a(n)
1	14
2	21
3	26
4	32
5	33
6	38
7	39
8	49
9	51
10	57
11	62
12	65
13	69
14	74
15	86
16	87
17	93
18	95
19	111
20	122
21	123
22	125
23	129
24	133
25	134
26	141
27	146
28	155
29	158
30	159
31	169
32	177
33	182
34	183
35	185
36	194
37	201
38	206
39	213
40	215
41	217
42	218
43	219
44	237
45	242
46	249
47	254
48	259
49	267
50	273
51	278
52	291
53	301
54	302
55	303
56	305

[14, 21, 26, 32, 33, 38, 39, 49, 51, 57, 62, 65, 69, 74, 86, 87, 93, 95, 111, 122, 123, 125, 129, 133, 134, 141, 146, 155, 158, 159, 169, 177, 182, 183, 185, 194, 201, 206, 213, 215, 217, 218, 219, 237, 242, 249, 254, 259, 267, 273, 278, 291, 301, 302, 303, 305]

cp's OEIS Frontend

A324073 For any composite number n take the polynomial defined by the product of the terms (x-d_i), where d_i are the aliquot parts of n. Integrate this polynomial from the minimum to the maximum value of d_i. Sequence lists the numbers for which the integral is a negative integer.

Table of values

List of values

n	a(n)
1	14
2	21
3	26
4	32
5	33
6	38
7	39
8	49
9	51
10	57
11	62
12	65
13	69
14	74
15	86
16	87
17	93
18	95
19	111
20	122
21	123
22	125
23	129
24	133
25	134
26	141
27	146
28	155
29	158
30	159
31	169
32	177
33	182
34	183
35	185
36	194
37	201
38	206
39	213
40	215
41	217
42	218
43	219
44	237
45	242
46	249
47	254
48	259
49	267
50	273
51	278
52	291
53	301
54	302
55	303
56	305

n	a(n)
1	14
2	21
3	26
4	32
5	33
6	38
7	39
8	49
9	51
10	57
11	62
12	65
13	69
14	74
15	86
16	87
17	93
18	95
19	111
20	122
21	123
22	125
23	129
24	133
25	134
26	141
27	146
28	155
29	158
30	159
31	169
32	177
33	182
34	183
35	185
36	194
37	201
38	206
39	213
40	215
41	217
42	218
43	219
44	237
45	242
46	249
47	254
48	259
49	267
50	273
51	278
52	291
53	301
54	302
55	303
56	305

n	a(n)
1	14
2	21
3	26
4	32
5	33
6	38
7	39
8	49
9	51
10	57
11	62
12	65
13	69
14	74
15	86
16	87
17	93
18	95
19	111
20	122
21	123
22	125
23	129
24	133
25	134
26	141
27	146
28	155
29	158
30	159
31	169
32	177
33	182
34	183
35	185
36	194
37	201
38	206
39	213
40	215
41	217
42	218
43	219
44	237
45	242
46	249
47	254
48	259
49	267
50	273
51	278
52	291
53	301
54	302
55	303
56	305