A324601 - cp's OEIS frontend

A324601 Unique solution x of the congruence x^2 = -1 (mod m(n)), with m(n) = A002559(n) (Markoff numbers) in the interval [1, floor(m(n)/2)], assuming the Markoff uniqueness conjecture, for n >= 3.

n	a(n)
3	2
4	5
5	12
6	13
7	34
8	70
9	75
10	89
11	179
12	133
13	183
14	182
15	610
16	1120
17	919
18	2378
19	1719
20	2923
21	2216
22	4181
23	5479
24	10946
25	13860
26	2337
27	16725
28	19760
29	13563
30	13357
31	39916
32	822
33	26982
34	15075
35	3952
36	162867
37	117922
38	196418
39	249755
40	201757
41	259304
42	86545
43	464656
44	562781
45	651838
46	770133
47	553093
48	1116300
49	1354498
50	1346269
51	56794
52	58355
53	3087111
54	2435532
55	166408
56	3729600
57	4440035
58	923756

[2, 5, 12, 13, 34, 70, 75, 89, 179, 133, 183, 182, 610, 1120, 919, 2378, 1719, 2923, 2216, 4181, 5479, 10946, 13860, 2337, 16725, 19760, 13563, 13357, 39916, 822, 26982, 15075, 3952, 162867, 117922, 196418, 249755, 201757, 259304, 86545, 464656, 562781, 651838, 770133, 553093, 1116300, 1354498, 1346269, 56794, 58355, 3087111, 2435532, 166408, 3729600, 4440035, 923756]

cp's OEIS Frontend

A324601 Unique solution x of the congruence x^2 = -1 (mod m(n)), with m(n) = A002559(n) (Markoff numbers) in the interval [1, floor(m(n)/2)], assuming the Markoff uniqueness conjecture, for n >= 3.

Table of values

List of values