A260750 - cp's OEIS frontend

A260750 Dragon Curve triple point upper inverses. If D:[0,1] is a Dragon curve, then if k is any integer > log_2(A(n)/15), besides n there are two smaller integers p and q with D(A(p)/(152^k)) = D(A(q)/(152^k)) = D(A(n)/(15*2^k)).

n	a(n)
1	23
2	46
3	47
4	92
5	83
6	94
7	107
8	173
9	184
10	163
11	143
12	166
13	188
14	167
15	203
16	214
17	329
18	346
19	341
20	368
21	333
22	227
23	331
24	326
25	293
26	283
27	263
28	286
29	287
30	332
31	376
32	377
33	323
34	334
35	369
36	347
37	383
38	406
39	428
40	407
41	658
42	659
43	692
44	682
45	736
46	671
47	666
48	663
49	661
50	443
51	454
52	569
53	662
54	652
55	586
56	581
57	573
58	467
59	571
60	566
61	533
62	523
63	503
64	526
65	527
66	572
67	563
68	574
69	587
70	653
71	664
72	643
73	752
74	623
75	754
76	753
77	646
78	751
79	668
80	739
81	761
82	738
83	647
84	737
85	683
86	694
87	729
88	707
89	743
90	766
91	767
92	812
93	856
94	857
95	803
96	814
97	849
98	827
99	863

[23, 46, 47, 92, 83, 94, 107, 173, 184, 163, 143, 166, 188, 167, 203, 214, 329, 346, 341, 368, 333, 227, 331, 326, 293, 283, 263, 286, 287, 332, 376, 377, 323, 334, 369, 347, 383, 406, 428, 407, 658, 659, 692, 682, 736, 671, 666, 663, 661, 443, 454, 569, 662, 652, 586, 581, 573, 467, 571, 566, 533, 523, 503, 526, 527, 572, 563, 574, 587, 653, 664, 643, 752, 623, 754, 753, 646, 751, 668, 739, 761, 738, 647, 737, 683, 694, 729, 707, 743, 766, 767, 812, 856, 857, 803, 814, 849, 827, 863]

cp's OEIS Frontend

A260750 Dragon Curve triple point upper inverses. If D:[0,1] is a Dragon curve, then if k is any integer > log_2(A(n)/15), besides n there are two smaller integers p and q with D(A(p)/(152^k)) = D(A(q)/(152^k)) = D(A(n)/(15*2^k)).

Table of values

List of values

n	a(n)
1	23
2	46
3	47
4	92
5	83
6	94
7	107
8	173
9	184
10	163
11	143
12	166
13	188
14	167
15	203
16	214
17	329
18	346
19	341
20	368
21	333
22	227
23	331
24	326
25	293
26	283
27	263
28	286
29	287
30	332
31	376
32	377
33	323
34	334
35	369
36	347
37	383
38	406
39	428
40	407
41	658
42	659
43	692
44	682
45	736
46	671
47	666
48	663
49	661
50	443
51	454
52	569
53	662
54	652
55	586
56	581
57	573
58	467
59	571
60	566
61	533
62	523
63	503
64	526
65	527
66	572
67	563
68	574
69	587
70	653
71	664
72	643
73	752
74	623
75	754
76	753
77	646
78	751
79	668
80	739
81	761
82	738
83	647
84	737
85	683
86	694
87	729
88	707
89	743
90	766
91	767
92	812
93	856
94	857
95	803
96	814
97	849
98	827
99	863

n	a(n)
1	23
2	46
3	47
4	92
5	83
6	94
7	107
8	173
9	184
10	163
11	143
12	166
13	188
14	167
15	203
16	214
17	329
18	346
19	341
20	368
21	333
22	227
23	331
24	326
25	293
26	283
27	263
28	286
29	287
30	332
31	376
32	377
33	323
34	334
35	369
36	347
37	383
38	406
39	428
40	407
41	658
42	659
43	692
44	682
45	736
46	671
47	666
48	663
49	661
50	443
51	454
52	569
53	662
54	652
55	586
56	581
57	573
58	467
59	571
60	566
61	533
62	523
63	503
64	526
65	527
66	572
67	563
68	574
69	587
70	653
71	664
72	643
73	752
74	623
75	754
76	753
77	646
78	751
79	668
80	739
81	761
82	738
83	647
84	737
85	683
86	694
87	729
88	707
89	743
90	766
91	767
92	812
93	856
94	857
95	803
96	814
97	849
98	827
99	863

cp's OEIS Frontend

A260750 Dragon Curve triple point upper inverses. If D:[0,1] is a Dragon curve, then if k is any integer > log_2(A(n)/15), besides n there are two smaller integers p and q with D(A(p)/(15*2^k)) = D(A(q)/(15*2^k)) = D(A(n)/(15*2^k)).

Table of values

List of values

A260750 Dragon Curve triple point upper inverses. If D:[0,1] is a Dragon curve, then if k is any integer > log_2(A(n)/15), besides n there are two smaller integers p and q with D(A(p)/(152^k)) = D(A(q)/(152^k)) = D(A(n)/(15*2^k)).

n	a(n)
1	23
2	46
3	47
4	92
5	83
6	94
7	107
8	173
9	184
10	163
11	143
12	166
13	188
14	167
15	203
16	214
17	329
18	346
19	341
20	368
21	333
22	227
23	331
24	326
25	293
26	283
27	263
28	286
29	287
30	332
31	376
32	377
33	323
34	334
35	369
36	347
37	383
38	406
39	428
40	407
41	658
42	659
43	692
44	682
45	736
46	671
47	666
48	663
49	661
50	443
51	454
52	569
53	662
54	652
55	586
56	581
57	573
58	467
59	571
60	566
61	533
62	523
63	503
64	526
65	527
66	572
67	563
68	574
69	587
70	653
71	664
72	643
73	752
74	623
75	754
76	753
77	646
78	751
79	668
80	739
81	761
82	738
83	647
84	737
85	683
86	694
87	729
88	707
89	743
90	766
91	767
92	812
93	856
94	857
95	803
96	814
97	849
98	827
99	863