A338994 - cp's OEIS frontend

A338994 Table read by antidiagonals: if x(n+1) = A001414(x(n-1)) + A001414(x(n)) with x(0) = i and x(1) = j, then T(i,j) is the first k such that (x(k), x(k+1)) is a fixed point or a member of a cycle. If there is no such k, then T(i,j) = -1.

n	a(n)
1	2
2	20
3	21
4	19
5	19
6	20
7	15
8	18
9	10
10	16
11	10
12	18
13	18
14	10
15	11
16	10
17	9
18	14
19	9
20	16
21	11
22	8
23	9
24	17
25	14
26	15
27	16
28	9
29	14
30	15
31	17
32	17
33	14
34	15
35	15
36	11
37	14
38	14
39	8
40	17
41	9
42	14
43	9
44	15
45	11
46	8
47	14
48	14
49	13
50	9
51	9
52	13
53	15
54	15
55	9
56	13
57	15
58	14
59	13
60	8
61	9
62	9
63	14
64	15
65	15
66	14
67	8
68	12
69	8
70	13
71	16
72	8
73	9
74	13
75	14
76	9
77	7
78	9
79	9
80	15
81	8

[2, 20, 21, 19, 19, 20, 15, 18, 10, 16, 10, 18, 18, 10, 11, 10, 9, 14, 9, 16, 11, 8, 9, 17, 14, 15, 16, 9, 14, 15, 17, 17, 14, 15, 15, 11, 14, 14, 8, 17, 9, 14, 9, 15, 11, 8, 14, 14, 13, 9, 9, 13, 15, 15, 9, 13, 15, 14, 13, 8, 9, 9, 14, 15, 15, 14, 8, 12, 8, 13, 16, 8, 9, 13, 14, 9, 7, 9, 9, 15, 8]

cp's OEIS Frontend

A338994 Table read by antidiagonals: if x(n+1) = A001414(x(n-1)) + A001414(x(n)) with x(0) = i and x(1) = j, then T(i,j) is the first k such that (x(k), x(k+1)) is a fixed point or a member of a cycle. If there is no such k, then T(i,j) = -1.

Table of values

List of values

n	a(n)
1	2
2	20
3	21
4	19
5	19
6	20
7	15
8	18
9	10
10	16
11	10
12	18
13	18
14	10
15	11
16	10
17	9
18	14
19	9
20	16
21	11
22	8
23	9
24	17
25	14
26	15
27	16
28	9
29	14
30	15
31	17
32	17
33	14
34	15
35	15
36	11
37	14
38	14
39	8
40	17
41	9
42	14
43	9
44	15
45	11
46	8
47	14
48	14
49	13
50	9
51	9
52	13
53	15
54	15
55	9
56	13
57	15
58	14
59	13
60	8
61	9
62	9
63	14
64	15
65	15
66	14
67	8
68	12
69	8
70	13
71	16
72	8
73	9
74	13
75	14
76	9
77	7
78	9
79	9
80	15
81	8

n	a(n)
1	2
2	20
3	21
4	19
5	19
6	20
7	15
8	18
9	10
10	16
11	10
12	18
13	18
14	10
15	11
16	10
17	9
18	14
19	9
20	16
21	11
22	8
23	9
24	17
25	14
26	15
27	16
28	9
29	14
30	15
31	17
32	17
33	14
34	15
35	15
36	11
37	14
38	14
39	8
40	17
41	9
42	14
43	9
44	15
45	11
46	8
47	14
48	14
49	13
50	9
51	9
52	13
53	15
54	15
55	9
56	13
57	15
58	14
59	13
60	8
61	9
62	9
63	14
64	15
65	15
66	14
67	8
68	12
69	8
70	13
71	16
72	8
73	9
74	13
75	14
76	9
77	7
78	9
79	9
80	15
81	8

n	a(n)
1	2
2	20
3	21
4	19
5	19
6	20
7	15
8	18
9	10
10	16
11	10
12	18
13	18
14	10
15	11
16	10
17	9
18	14
19	9
20	16
21	11
22	8
23	9
24	17
25	14
26	15
27	16
28	9
29	14
30	15
31	17
32	17
33	14
34	15
35	15
36	11
37	14
38	14
39	8
40	17
41	9
42	14
43	9
44	15
45	11
46	8
47	14
48	14
49	13
50	9
51	9
52	13
53	15
54	15
55	9
56	13
57	15
58	14
59	13
60	8
61	9
62	9
63	14
64	15
65	15
66	14
67	8
68	12
69	8
70	13
71	16
72	8
73	9
74	13
75	14
76	9
77	7
78	9
79	9
80	15
81	8