A258024 - cp's OEIS frontend

A258024 Natural numbers n such that the iteration of the function floor(tan(k)) applied to n eventually reaches [the fixed point] 1 (or any larger integer if such fixed points exist), where k is interpreted as k radians.

n	a(n)
1	1
2	4
3	23
4	26
5	45
6	48
7	67
8	70
9	89
10	92
11	105
12	111
13	114
14	121
15	127
16	133
17	136
18	143
19	149
20	155
21	158
22	171
23	177
24	180
25	183
26	193
27	199
28	202
29	205
30	215
31	221
32	224
33	227
34	243
35	246
36	249
37	265
38	268
39	271
40	290
41	293
42	300
43	312
44	315
45	334
46	337
47	344
48	356
49	359
50	378
51	381
52	400
53	403
54	422
55	425
56	444
57	447
58	460
59	466
60	469
61	476
62	482
63	488
64	491
65	498
66	504
67	510
68	513
69	526
70	532
71	535
72	538
73	548
74	554
75	557
76	560
77	570
78	576
79	579
80	582
81	598
82	601
83	604
84	620
85	623
86	626
87	645
88	648
89	655
90	667
91	670

[1, 4, 23, 26, 45, 48, 67, 70, 89, 92, 105, 111, 114, 121, 127, 133, 136, 143, 149, 155, 158, 171, 177, 180, 183, 193, 199, 202, 205, 215, 221, 224, 227, 243, 246, 249, 265, 268, 271, 290, 293, 300, 312, 315, 334, 337, 344, 356, 359, 378, 381, 400, 403, 422, 425, 444, 447, 460, 466, 469, 476, 482, 488, 491, 498, 504, 510, 513, 526, 532, 535, 538, 548, 554, 557, 560, 570, 576, 579, 582, 598, 601, 604, 620, 623, 626, 645, 648, 655, 667, 670]

cp's OEIS Frontend

A258024 Natural numbers n such that the iteration of the function floor(tan(k)) applied to n eventually reaches [the fixed point] 1 (or any larger integer if such fixed points exist), where k is interpreted as k radians.

Table of values

List of values

n	a(n)
1	1
2	4
3	23
4	26
5	45
6	48
7	67
8	70
9	89
10	92
11	105
12	111
13	114
14	121
15	127
16	133
17	136
18	143
19	149
20	155
21	158
22	171
23	177
24	180
25	183
26	193
27	199
28	202
29	205
30	215
31	221
32	224
33	227
34	243
35	246
36	249
37	265
38	268
39	271
40	290
41	293
42	300
43	312
44	315
45	334
46	337
47	344
48	356
49	359
50	378
51	381
52	400
53	403
54	422
55	425
56	444
57	447
58	460
59	466
60	469
61	476
62	482
63	488
64	491
65	498
66	504
67	510
68	513
69	526
70	532
71	535
72	538
73	548
74	554
75	557
76	560
77	570
78	576
79	579
80	582
81	598
82	601
83	604
84	620
85	623
86	626
87	645
88	648
89	655
90	667
91	670

n	a(n)
1	1
2	4
3	23
4	26
5	45
6	48
7	67
8	70
9	89
10	92
11	105
12	111
13	114
14	121
15	127
16	133
17	136
18	143
19	149
20	155
21	158
22	171
23	177
24	180
25	183
26	193
27	199
28	202
29	205
30	215
31	221
32	224
33	227
34	243
35	246
36	249
37	265
38	268
39	271
40	290
41	293
42	300
43	312
44	315
45	334
46	337
47	344
48	356
49	359
50	378
51	381
52	400
53	403
54	422
55	425
56	444
57	447
58	460
59	466
60	469
61	476
62	482
63	488
64	491
65	498
66	504
67	510
68	513
69	526
70	532
71	535
72	538
73	548
74	554
75	557
76	560
77	570
78	576
79	579
80	582
81	598
82	601
83	604
84	620
85	623
86	626
87	645
88	648
89	655
90	667
91	670

n	a(n)
1	1
2	4
3	23
4	26
5	45
6	48
7	67
8	70
9	89
10	92
11	105
12	111
13	114
14	121
15	127
16	133
17	136
18	143
19	149
20	155
21	158
22	171
23	177
24	180
25	183
26	193
27	199
28	202
29	205
30	215
31	221
32	224
33	227
34	243
35	246
36	249
37	265
38	268
39	271
40	290
41	293
42	300
43	312
44	315
45	334
46	337
47	344
48	356
49	359
50	378
51	381
52	400
53	403
54	422
55	425
56	444
57	447
58	460
59	466
60	469
61	476
62	482
63	488
64	491
65	498
66	504
67	510
68	513
69	526
70	532
71	535
72	538
73	548
74	554
75	557
76	560
77	570
78	576
79	579
80	582
81	598
82	601
83	604
84	620
85	623
86	626
87	645
88	648
89	655
90	667
91	670