A347469 - cp's OEIS frontend

A347469 For irrational r > 1, let B(r) denote the Beatty sequence for r. Let (s(n)) be the increasing sequence of numbers in both B(sqrt(2)) and B(sqrt(3)). Then this sequence gives the numbers k such that s(k) = floor(k*sqrt(6)).

n	a(n)
1	1
2	20
3	21
4	23
5	49
6	70
7	71
8	72
9	73
10	74
11	75
12	76
13	78
14	98
15	101
16	102
17	117
18	148
19	194
20	215
21	216
22	250
23	257
24	262
25	299
26	300
27	307
28	310
29	344
30	346
31	357
32	360
33	361
34	448
35	1071
36	1075
37	1083
38	1114
39	1143
40	1160
41	1203
42	1681
43	1722
44	1725
45	1727
46	1737
47	1740
48	1741
49	1770
50	1771
51	1783

[1, 20, 21, 23, 49, 70, 71, 72, 73, 74, 75, 76, 78, 98, 101, 102, 117, 148, 194, 215, 216, 250, 257, 262, 299, 300, 307, 310, 344, 346, 357, 360, 361, 448, 1071, 1075, 1083, 1114, 1143, 1160, 1203, 1681, 1722, 1725, 1727, 1737, 1740, 1741, 1770, 1771, 1783]

cp's OEIS Frontend

A347469 For irrational r > 1, let B(r) denote the Beatty sequence for r. Let (s(n)) be the increasing sequence of numbers in both B(sqrt(2)) and B(sqrt(3)). Then this sequence gives the numbers k such that s(k) = floor(k*sqrt(6)).

Table of values

List of values