A260748 - cp's OEIS frontend

A260748 Dragon Curve triple point lower inverses. If D:[0,1] is a Dragon curve, then besides n, there are two larger integers p, q (with p < q) with D(A(n)/(152^k)) = D(A(p)/(152^k)) = D(A(q)/(15*2^k)), where k is any integer > log_2(A(q)/15).

n	a(n)
1	13
2	26
3	37
4	52
5	73
6	74
7	97
8	103
9	104
10	111
11	133
12	146
13	148
14	157
15	193
16	194
17	199
18	206
19	207
20	208
21	209
22	217
23	221
24	222
25	223
26	231
27	253
28	266
29	277
30	292
31	296
32	307
33	313
34	314
35	317
36	337
37	373
38	386
39	388
40	397
41	398
42	409
43	412
44	414
45	416
46	417
47	418
48	419
49	431
50	433
51	434
52	439
53	442
54	444
55	446
56	447
57	449
58	457
59	461
60	462
61	463
62	471
63	493
64	506
65	517
66	532
67	553
68	554
69	577
70	583
71	584
72	591
73	592
74	613
75	614
76	619
77	626
78	627
79	628
80	629
81	631
82	634
83	637
84	667
85	673
86	674
87	677
88	697
89	733
90	746
91	757
92	772
93	776
94	787
95	793
96	794
97	797
98	817
99	853

[13, 26, 37, 52, 73, 74, 97, 103, 104, 111, 133, 146, 148, 157, 193, 194, 199, 206, 207, 208, 209, 217, 221, 222, 223, 231, 253, 266, 277, 292, 296, 307, 313, 314, 317, 337, 373, 386, 388, 397, 398, 409, 412, 414, 416, 417, 418, 419, 431, 433, 434, 439, 442, 444, 446, 447, 449, 457, 461, 462, 463, 471, 493, 506, 517, 532, 553, 554, 577, 583, 584, 591, 592, 613, 614, 619, 626, 627, 628, 629, 631, 634, 637, 667, 673, 674, 677, 697, 733, 746, 757, 772, 776, 787, 793, 794, 797, 817, 853]

cp's OEIS Frontend

A260748 Dragon Curve triple point lower inverses. If D:[0,1] is a Dragon curve, then besides n, there are two larger integers p, q (with p < q) with D(A(n)/(152^k)) = D(A(p)/(152^k)) = D(A(q)/(15*2^k)), where k is any integer > log_2(A(q)/15).

Table of values

List of values

n	a(n)
1	13
2	26
3	37
4	52
5	73
6	74
7	97
8	103
9	104
10	111
11	133
12	146
13	148
14	157
15	193
16	194
17	199
18	206
19	207
20	208
21	209
22	217
23	221
24	222
25	223
26	231
27	253
28	266
29	277
30	292
31	296
32	307
33	313
34	314
35	317
36	337
37	373
38	386
39	388
40	397
41	398
42	409
43	412
44	414
45	416
46	417
47	418
48	419
49	431
50	433
51	434
52	439
53	442
54	444
55	446
56	447
57	449
58	457
59	461
60	462
61	463
62	471
63	493
64	506
65	517
66	532
67	553
68	554
69	577
70	583
71	584
72	591
73	592
74	613
75	614
76	619
77	626
78	627
79	628
80	629
81	631
82	634
83	637
84	667
85	673
86	674
87	677
88	697
89	733
90	746
91	757
92	772
93	776
94	787
95	793
96	794
97	797
98	817
99	853

n	a(n)
1	13
2	26
3	37
4	52
5	73
6	74
7	97
8	103
9	104
10	111
11	133
12	146
13	148
14	157
15	193
16	194
17	199
18	206
19	207
20	208
21	209
22	217
23	221
24	222
25	223
26	231
27	253
28	266
29	277
30	292
31	296
32	307
33	313
34	314
35	317
36	337
37	373
38	386
39	388
40	397
41	398
42	409
43	412
44	414
45	416
46	417
47	418
48	419
49	431
50	433
51	434
52	439
53	442
54	444
55	446
56	447
57	449
58	457
59	461
60	462
61	463
62	471
63	493
64	506
65	517
66	532
67	553
68	554
69	577
70	583
71	584
72	591
73	592
74	613
75	614
76	619
77	626
78	627
79	628
80	629
81	631
82	634
83	637
84	667
85	673
86	674
87	677
88	697
89	733
90	746
91	757
92	772
93	776
94	787
95	793
96	794
97	797
98	817
99	853

cp's OEIS Frontend

A260748 Dragon Curve triple point lower inverses. If D:[0,1] is a Dragon curve, then besides n, there are two larger integers p, q (with p < q) with D(A(n)/(15*2^k)) = D(A(p)/(15*2^k)) = D(A(q)/(15*2^k)), where k is any integer > log_2(A(q)/15).

Table of values

List of values

A260748 Dragon Curve triple point lower inverses. If D:[0,1] is a Dragon curve, then besides n, there are two larger integers p, q (with p < q) with D(A(n)/(152^k)) = D(A(p)/(152^k)) = D(A(q)/(15*2^k)), where k is any integer > log_2(A(q)/15).

n	a(n)
1	13
2	26
3	37
4	52
5	73
6	74
7	97
8	103
9	104
10	111
11	133
12	146
13	148
14	157
15	193
16	194
17	199
18	206
19	207
20	208
21	209
22	217
23	221
24	222
25	223
26	231
27	253
28	266
29	277
30	292
31	296
32	307
33	313
34	314
35	317
36	337
37	373
38	386
39	388
40	397
41	398
42	409
43	412
44	414
45	416
46	417
47	418
48	419
49	431
50	433
51	434
52	439
53	442
54	444
55	446
56	447
57	449
58	457
59	461
60	462
61	463
62	471
63	493
64	506
65	517
66	532
67	553
68	554
69	577
70	583
71	584
72	591
73	592
74	613
75	614
76	619
77	626
78	627
79	628
80	629
81	631
82	634
83	637
84	667
85	673
86	674
87	677
88	697
89	733
90	746
91	757
92	772
93	776
94	787
95	793
96	794
97	797
98	817
99	853