A262512 - cp's OEIS frontend

A262512 Sequence gives the unique x for each term of A262511 which contains those numbers n that have exactly one solution to x - d(x) = n, where d(n) is the number of divisors of n (A000005).

n	a(n)
1	6
2	5
3	8
4	7
5	11
6	14
7	18
8	20
9	17
10	24
11	22
12	23
13	27
14	32
15	34
16	35
17	40
18	43
19	46
20	50
21	47
22	51
23	57
24	58
25	61
26	72
27	65
28	73
29	84
30	77
31	81
32	79
33	88
34	86
35	87
36	96
37	92
38	93
39	94
40	98
41	99
42	102
43	97
44	105
45	101
46	103
47	120
48	107
49	114
50	116
51	119
52	123
53	125
54	130
55	135
56	137
57	143
58	154
59	160
60	151
61	155
62	158
63	164
64	163
65	175
66	173
67	177
68	184
69	179
70	187
71	198
72	200
73	191
74	194
75	193
76	204
77	210
78	197
79	203
80	216
81	206
82	209
83	212

[6, 5, 8, 7, 11, 14, 18, 20, 17, 24, 22, 23, 27, 32, 34, 35, 40, 43, 46, 50, 47, 51, 57, 58, 61, 72, 65, 73, 84, 77, 81, 79, 88, 86, 87, 96, 92, 93, 94, 98, 99, 102, 97, 105, 101, 103, 120, 107, 114, 116, 119, 123, 125, 130, 135, 137, 143, 154, 160, 151, 155, 158, 164, 163, 175, 173, 177, 184, 179, 187, 198, 200, 191, 194, 193, 204, 210, 197, 203, 216, 206, 209, 212]

cp's OEIS Frontend

A262512 Sequence gives the unique x for each term of A262511 which contains those numbers n that have exactly one solution to x - d(x) = n, where d(n) is the number of divisors of n (A000005).

Table of values

List of values

n	a(n)
1	6
2	5
3	8
4	7
5	11
6	14
7	18
8	20
9	17
10	24
11	22
12	23
13	27
14	32
15	34
16	35
17	40
18	43
19	46
20	50
21	47
22	51
23	57
24	58
25	61
26	72
27	65
28	73
29	84
30	77
31	81
32	79
33	88
34	86
35	87
36	96
37	92
38	93
39	94
40	98
41	99
42	102
43	97
44	105
45	101
46	103
47	120
48	107
49	114
50	116
51	119
52	123
53	125
54	130
55	135
56	137
57	143
58	154
59	160
60	151
61	155
62	158
63	164
64	163
65	175
66	173
67	177
68	184
69	179
70	187
71	198
72	200
73	191
74	194
75	193
76	204
77	210
78	197
79	203
80	216
81	206
82	209
83	212

n	a(n)
1	6
2	5
3	8
4	7
5	11
6	14
7	18
8	20
9	17
10	24
11	22
12	23
13	27
14	32
15	34
16	35
17	40
18	43
19	46
20	50
21	47
22	51
23	57
24	58
25	61
26	72
27	65
28	73
29	84
30	77
31	81
32	79
33	88
34	86
35	87
36	96
37	92
38	93
39	94
40	98
41	99
42	102
43	97
44	105
45	101
46	103
47	120
48	107
49	114
50	116
51	119
52	123
53	125
54	130
55	135
56	137
57	143
58	154
59	160
60	151
61	155
62	158
63	164
64	163
65	175
66	173
67	177
68	184
69	179
70	187
71	198
72	200
73	191
74	194
75	193
76	204
77	210
78	197
79	203
80	216
81	206
82	209
83	212

n	a(n)
1	6
2	5
3	8
4	7
5	11
6	14
7	18
8	20
9	17
10	24
11	22
12	23
13	27
14	32
15	34
16	35
17	40
18	43
19	46
20	50
21	47
22	51
23	57
24	58
25	61
26	72
27	65
28	73
29	84
30	77
31	81
32	79
33	88
34	86
35	87
36	96
37	92
38	93
39	94
40	98
41	99
42	102
43	97
44	105
45	101
46	103
47	120
48	107
49	114
50	116
51	119
52	123
53	125
54	130
55	135
56	137
57	143
58	154
59	160
60	151
61	155
62	158
63	164
64	163
65	175
66	173
67	177
68	184
69	179
70	187
71	198
72	200
73	191
74	194
75	193
76	204
77	210
78	197
79	203
80	216
81	206
82	209
83	212