A059800 - cp's OEIS frontend

A059800 Smallest prime p such that the quotient-cycle length in continued fraction expansion of sqrt(p) is n: smallest prime p(m) for which A054269(m)=n.

n	a(n)
1	2
2	3
3	41
4	7
5	13
6	19
7	73
8	31
9	113
10	43
11	61
12	103
13	193
14	179
15	109
16	191
17	157
18	139
19	337
20	151
21	181
22	491
23	853
24	271
25	457
26	211
27	1109
28	487
29	821
30	379
31	601
32	463
33	613
34	331
35	1061
36	1439
37	421
38	619
39	541
40	1399
41	1117
42	571
43	1153
44	823
45	1249
46	739
47	1069
48	631
49	1021
50	1051
51	1201

[2, 3, 41, 7, 13, 19, 73, 31, 113, 43, 61, 103, 193, 179, 109, 191, 157, 139, 337, 151, 181, 491, 853, 271, 457, 211, 1109, 487, 821, 379, 601, 463, 613, 331, 1061, 1439, 421, 619, 541, 1399, 1117, 571, 1153, 823, 1249, 739, 1069, 631, 1021, 1051, 1201]

cp's OEIS Frontend

A059800 Smallest prime p such that the quotient-cycle length in continued fraction expansion of sqrt(p) is n: smallest prime p(m) for which A054269(m)=n.

Table of values

List of values