A095400 - cp's OEIS frontend

A095400 Largest value in trajectory when the following modified juggler map is iterated: a[n]=(1-Mod[n, 2])Floor[n^(3/4)]+Mod[n, 2]Floor[n^(4/3)]; original exponents {1/2, 3/2} are replaced with {3/4, 4/3}.

n	a(n)
1	1
2	2
3	4
4	4
5	8
6	6
7	30
8	8
9	18
10	10
11	24
12	12
13	30
14	30
15	36
16	16
17	150
18	18
19	50
20	20
21	1320
22	22
23	43366048
24	24
25	26092
26	26
27	350
28	28
29	41678
30	30
31	234421146
32	32
33	2438232
34	34
35	114
36	36
37	5184
38	38
39	132
40	40
41	124026
42	42
43	150
44	150
45	160
46	150
47	934
48	48
49	1008
50	50
51	1084
52	52
53	12202
54	54
55	1240
56	56

[1, 2, 4, 4, 8, 6, 30, 8, 18, 10, 24, 12, 30, 30, 36, 16, 150, 18, 50, 20, 1320, 22, 43366048, 24, 26092, 26, 350, 28, 41678, 30, 234421146, 32, 2438232, 34, 114, 36, 5184, 38, 132, 40, 124026, 42, 150, 150, 160, 150, 934, 48, 1008, 50, 1084, 52, 12202, 54, 1240, 56]

cp's OEIS Frontend

A095400 Largest value in trajectory when the following modified juggler map is iterated: a[n]=(1-Mod[n, 2])Floor[n^(3/4)]+Mod[n, 2]Floor[n^(4/3)]; original exponents {1/2, 3/2} are replaced with {3/4, 4/3}.

Table of values

List of values

cp's OEIS Frontend

A095400 Largest value in trajectory when the following modified juggler map is iterated: a[n]=(1-Mod[n, 2])*Floor[n^(3/4)]+Mod[n, 2]*Floor[n^(4/3)]; original exponents {1/2, 3/2} are replaced with {3/4, 4/3}.

Table of values

List of values

A095400 Largest value in trajectory when the following modified juggler map is iterated: a[n]=(1-Mod[n, 2])Floor[n^(3/4)]+Mod[n, 2]Floor[n^(4/3)]; original exponents {1/2, 3/2} are replaced with {3/4, 4/3}.