A064234 - cp's OEIS frontend

A064234 The least k such that A063994(k) = Product_{primes p dividing k} gcd(p-1, k-1) = n, or 0 if there's no such k.

n	a(n)
1	1
2	3
3	28
4	5
5	66
6	7
7	232
8	45
9	190
10	11
11	276
12	13
13	1106
14	0
15	286
16	17
17	1854
18	19
19	3820
20	891
21	2752
22	23
23	1128
24	595
25	2046
26	0
27	532
28	29
29	1770
30	31
31	9952
32	425
33	1288
34	0
35	2486
36	37
37	8474
38	0
39	742
40	41
41	3486
42	43
43	7612
44	5589
45	2356
46	47
47	13584
48	325
49	9850
50	0
51	20554
52	53
53	5778
54	0
55	12926
56	435
57	13282
58	59
59	42540
60	61

[1, 3, 28, 5, 66, 7, 232, 45, 190, 11, 276, 13, 1106, 0, 286, 17, 1854, 19, 3820, 891, 2752, 23, 1128, 595, 2046, 0, 532, 29, 1770, 31, 9952, 425, 1288, 0, 2486, 37, 8474, 0, 742, 41, 3486, 43, 7612, 5589, 2356, 47, 13584, 325, 9850, 0, 20554, 53, 5778, 0, 12926, 435, 13282, 59, 42540, 61]

cp's OEIS Frontend

A064234 The least k such that A063994(k) = Product_{primes p dividing k} gcd(p-1, k-1) = n, or 0 if there's no such k.

Table of values

List of values