A064414 - cp's OEIS frontend

A064414 Fix a > 0, b > 0, k > 0 and define G_1 = a, G_2 = b, G_k = G_(k-1) + G_(k-2); sequence gives numbers m such that there exists (a, b) where G_k is divisible by m.

n	a(n)
1	1
2	2
3	3
4	4
5	6
6	7
7	9
8	14
9	23
10	27
11	43
12	49
13	67
14	81
15	83
16	86
17	98
18	103
19	127
20	134
21	163
22	167
23	206
24	223
25	227
26	243
27	254
28	283
29	326
30	343
31	367
32	383
33	443
34	446
35	463
36	467
37	487
38	503
39	523
40	529
41	547
42	566
43	587
44	607
45	643
46	647
47	683
48	686
49	727
50	729
51	734
52	787
53	823
54	827
55	863
56	883
57	887

[1, 2, 3, 4, 6, 7, 9, 14, 23, 27, 43, 49, 67, 81, 83, 86, 98, 103, 127, 134, 163, 167, 206, 223, 227, 243, 254, 283, 326, 343, 367, 383, 443, 446, 463, 467, 487, 503, 523, 529, 547, 566, 587, 607, 643, 647, 683, 686, 727, 729, 734, 787, 823, 827, 863, 883, 887]

cp's OEIS Frontend

A064414 Fix a > 0, b > 0, k > 0 and define G_1 = a, G_2 = b, G_k = G_(k-1) + G_(k-2); sequence gives numbers m such that there exists (a, b) where G_k is divisible by m.

Table of values

List of values

n	a(n)
1	1
2	2
3	3
4	4
5	6
6	7
7	9
8	14
9	23
10	27
11	43
12	49
13	67
14	81
15	83
16	86
17	98
18	103
19	127
20	134
21	163
22	167
23	206
24	223
25	227
26	243
27	254
28	283
29	326
30	343
31	367
32	383
33	443
34	446
35	463
36	467
37	487
38	503
39	523
40	529
41	547
42	566
43	587
44	607
45	643
46	647
47	683
48	686
49	727
50	729
51	734
52	787
53	823
54	827
55	863
56	883
57	887

n	a(n)
1	1
2	2
3	3
4	4
5	6
6	7
7	9
8	14
9	23
10	27
11	43
12	49
13	67
14	81
15	83
16	86
17	98
18	103
19	127
20	134
21	163
22	167
23	206
24	223
25	227
26	243
27	254
28	283
29	326
30	343
31	367
32	383
33	443
34	446
35	463
36	467
37	487
38	503
39	523
40	529
41	547
42	566
43	587
44	607
45	643
46	647
47	683
48	686
49	727
50	729
51	734
52	787
53	823
54	827
55	863
56	883
57	887

n	a(n)
1	1
2	2
3	3
4	4
5	6
6	7
7	9
8	14
9	23
10	27
11	43
12	49
13	67
14	81
15	83
16	86
17	98
18	103
19	127
20	134
21	163
22	167
23	206
24	223
25	227
26	243
27	254
28	283
29	326
30	343
31	367
32	383
33	443
34	446
35	463
36	467
37	487
38	503
39	523
40	529
41	547
42	566
43	587
44	607
45	643
46	647
47	683
48	686
49	727
50	729
51	734
52	787
53	823
54	827
55	863
56	883
57	887