A333260 - cp's OEIS frontend

A333260 Number of terms in polynomial sequence s(n) = (xs(n-1)s(n-4) + ys(n-2)s(n-3))/s(n-5), with s(k) = 1 for k = 0..4.

n	a(n)
0	1
1	1
2	1
3	1
4	1
5	2
6	3
7	4
8	7
9	11
10	16
11	23
12	33
13	46
14	64
15	84
16	109
17	143
18	184
19	228
20	283
21	351
22	429
23	515
24	615
25	734
26	871
27	1017
28	1181
29	1376
30	1593
31	1821
32	2077
33	2372
34	2694
35	3035
36	3409
37	3832
38	4294
39	4777
40	5299
41	5888
42	6522
43	7180
44	7891
45	8681
46	9523
47	10400
48	11337
49	12367
50	13465

[1, 1, 1, 1, 1, 2, 3, 4, 7, 11, 16, 23, 33, 46, 64, 84, 109, 143, 184, 228, 283, 351, 429, 515, 615, 734, 871, 1017, 1181, 1376, 1593, 1821, 2077, 2372, 2694, 3035, 3409, 3832, 4294, 4777, 5299, 5888, 6522, 7180, 7891, 8681, 9523, 10400, 11337, 12367, 13465]

cp's OEIS Frontend

A333260 Number of terms in polynomial sequence s(n) = (xs(n-1)s(n-4) + ys(n-2)s(n-3))/s(n-5), with s(k) = 1 for k = 0..4.

Table of values

List of values

cp's OEIS Frontend

A333260 Number of terms in polynomial sequence s(n) = (x*s(n-1)*s(n-4) + y*s(n-2)*s(n-3))/s(n-5), with s(k) = 1 for k = 0..4.

Table of values

List of values

A333260 Number of terms in polynomial sequence s(n) = (xs(n-1)s(n-4) + ys(n-2)s(n-3))/s(n-5), with s(k) = 1 for k = 0..4.