A085381 - cp's OEIS frontend

A085381 Numbers k such that (greatest prime as sum of distinct divisors of k) < (greatest prime not greater sum of divisors of k).

n	a(n)
1	22
2	49
3	50
4	62
5	68
6	69
7	75
8	81
9	82
10	87
11	91
12	94
13	95
14	98
15	99
16	106
17	116
18	119
19	121
20	122
21	133
22	134
23	142
24	146
25	154
26	159
27	169
28	182
29	183
30	187
31	202
32	213
33	214
34	217
35	218
36	225
37	226
38	243
39	247
40	249
41	253
42	259
43	262
44	265
45	268
46	273
47	274
48	279
49	287
50	292
51	299
52	301
53	302
54	303

[22, 49, 50, 62, 68, 69, 75, 81, 82, 87, 91, 94, 95, 98, 99, 106, 116, 119, 121, 122, 133, 134, 142, 146, 154, 159, 169, 182, 183, 187, 202, 213, 214, 217, 218, 225, 226, 243, 247, 249, 253, 259, 262, 265, 268, 273, 274, 279, 287, 292, 299, 301, 302, 303]

cp's OEIS Frontend

A085381 Numbers k such that (greatest prime as sum of distinct divisors of k) < (greatest prime not greater sum of divisors of k).

Table of values

List of values

n	a(n)
1	22
2	49
3	50
4	62
5	68
6	69
7	75
8	81
9	82
10	87
11	91
12	94
13	95
14	98
15	99
16	106
17	116
18	119
19	121
20	122
21	133
22	134
23	142
24	146
25	154
26	159
27	169
28	182
29	183
30	187
31	202
32	213
33	214
34	217
35	218
36	225
37	226
38	243
39	247
40	249
41	253
42	259
43	262
44	265
45	268
46	273
47	274
48	279
49	287
50	292
51	299
52	301
53	302
54	303

n	a(n)
1	22
2	49
3	50
4	62
5	68
6	69
7	75
8	81
9	82
10	87
11	91
12	94
13	95
14	98
15	99
16	106
17	116
18	119
19	121
20	122
21	133
22	134
23	142
24	146
25	154
26	159
27	169
28	182
29	183
30	187
31	202
32	213
33	214
34	217
35	218
36	225
37	226
38	243
39	247
40	249
41	253
42	259
43	262
44	265
45	268
46	273
47	274
48	279
49	287
50	292
51	299
52	301
53	302
54	303

n	a(n)
1	22
2	49
3	50
4	62
5	68
6	69
7	75
8	81
9	82
10	87
11	91
12	94
13	95
14	98
15	99
16	106
17	116
18	119
19	121
20	122
21	133
22	134
23	142
24	146
25	154
26	159
27	169
28	182
29	183
30	187
31	202
32	213
33	214
34	217
35	218
36	225
37	226
38	243
39	247
40	249
41	253
42	259
43	262
44	265
45	268
46	273
47	274
48	279
49	287
50	292
51	299
52	301
53	302
54	303