A261416 - cp's OEIS frontend

A261416 Let b(k) denote A260273(k). It appears that for k >= 200, whenever b(k) just passes a power of 2, 2^m say, the successive differences b(k)-2^m converge to this sequence.

n	a(n)
0	2
1	5
2	8
3	11
4	17
5	20
6	23
7	29
8	38
9	43
10	49
11	54
12	61
13	70
14	75
15	81
16	84
17	87
18	93
19	102
20	107
21	114
22	119
23	128
24	131
25	136
26	139
27	145
28	148
29	151
30	157
31	167
32	173
33	180
34	187
35	196
36	201
37	206
38	211
39	218
40	225
41	230
42	235
43	244
44	253
45	262
46	267
47	273
48	276
49	279
50	285
51	294
52	299
53	305
54	310
55	317
56	327
57	333
58	340
59	343
60	349
61	358
62	365
63	372
64	381

[2, 5, 8, 11, 17, 20, 23, 29, 38, 43, 49, 54, 61, 70, 75, 81, 84, 87, 93, 102, 107, 114, 119, 128, 131, 136, 139, 145, 148, 151, 157, 167, 173, 180, 187, 196, 201, 206, 211, 218, 225, 230, 235, 244, 253, 262, 267, 273, 276, 279, 285, 294, 299, 305, 310, 317, 327, 333, 340, 343, 349, 358, 365, 372, 381]

cp's OEIS Frontend

A261416 Let b(k) denote A260273(k). It appears that for k >= 200, whenever b(k) just passes a power of 2, 2^m say, the successive differences b(k)-2^m converge to this sequence.

Table of values

List of values

n	a(n)
0	2
1	5
2	8
3	11
4	17
5	20
6	23
7	29
8	38
9	43
10	49
11	54
12	61
13	70
14	75
15	81
16	84
17	87
18	93
19	102
20	107
21	114
22	119
23	128
24	131
25	136
26	139
27	145
28	148
29	151
30	157
31	167
32	173
33	180
34	187
35	196
36	201
37	206
38	211
39	218
40	225
41	230
42	235
43	244
44	253
45	262
46	267
47	273
48	276
49	279
50	285
51	294
52	299
53	305
54	310
55	317
56	327
57	333
58	340
59	343
60	349
61	358
62	365
63	372
64	381

n	a(n)
0	2
1	5
2	8
3	11
4	17
5	20
6	23
7	29
8	38
9	43
10	49
11	54
12	61
13	70
14	75
15	81
16	84
17	87
18	93
19	102
20	107
21	114
22	119
23	128
24	131
25	136
26	139
27	145
28	148
29	151
30	157
31	167
32	173
33	180
34	187
35	196
36	201
37	206
38	211
39	218
40	225
41	230
42	235
43	244
44	253
45	262
46	267
47	273
48	276
49	279
50	285
51	294
52	299
53	305
54	310
55	317
56	327
57	333
58	340
59	343
60	349
61	358
62	365
63	372
64	381

n	a(n)
0	2
1	5
2	8
3	11
4	17
5	20
6	23
7	29
8	38
9	43
10	49
11	54
12	61
13	70
14	75
15	81
16	84
17	87
18	93
19	102
20	107
21	114
22	119
23	128
24	131
25	136
26	139
27	145
28	148
29	151
30	157
31	167
32	173
33	180
34	187
35	196
36	201
37	206
38	211
39	218
40	225
41	230
42	235
43	244
44	253
45	262
46	267
47	273
48	276
49	279
50	285
51	294
52	299
53	305
54	310
55	317
56	327
57	333
58	340
59	343
60	349
61	358
62	365
63	372
64	381