A232898 - cp's OEIS frontend

A232898 Least positive integer m such that {C(2k,k) + k: k = 1,...,m} contains a complete system of residues modulo n, or 0 if such a number m does not exist.

n	a(n)
1	1
2	2
3	7
4	5
5	10
6	12
7	9
8	24
9	31
10	22
11	59
12	25
13	27
14	30
15	42
16	56
17	123
18	66
19	57
20	72
21	84
22	78
23	73
24	132
25	136
26	57
27	99
28	80
29	129
30	211
31	170
32	226
33	121
34	170
35	126
36	129
37	238
38	218
39	157
40	132
41	348
42	198
43	388
44	103
45	171
46	166
47	247
48	181
49	205
50	352
51	194
52	136
53	430
54	226
55	117
56	224
57	237
58	292
59	364
60	241

[1, 2, 7, 5, 10, 12, 9, 24, 31, 22, 59, 25, 27, 30, 42, 56, 123, 66, 57, 72, 84, 78, 73, 132, 136, 57, 99, 80, 129, 211, 170, 226, 121, 170, 126, 129, 238, 218, 157, 132, 348, 198, 388, 103, 171, 166, 247, 181, 205, 352, 194, 136, 430, 226, 117, 224, 237, 292, 364, 241]

cp's OEIS Frontend

A232898 Least positive integer m such that {C(2k,k) + k: k = 1,...,m} contains a complete system of residues modulo n, or 0 if such a number m does not exist.

Table of values

List of values

n	a(n)
1	1
2	2
3	7
4	5
5	10
6	12
7	9
8	24
9	31
10	22
11	59
12	25
13	27
14	30
15	42
16	56
17	123
18	66
19	57
20	72
21	84
22	78
23	73
24	132
25	136
26	57
27	99
28	80
29	129
30	211
31	170
32	226
33	121
34	170
35	126
36	129
37	238
38	218
39	157
40	132
41	348
42	198
43	388
44	103
45	171
46	166
47	247
48	181
49	205
50	352
51	194
52	136
53	430
54	226
55	117
56	224
57	237
58	292
59	364
60	241

n	a(n)
1	1
2	2
3	7
4	5
5	10
6	12
7	9
8	24
9	31
10	22
11	59
12	25
13	27
14	30
15	42
16	56
17	123
18	66
19	57
20	72
21	84
22	78
23	73
24	132
25	136
26	57
27	99
28	80
29	129
30	211
31	170
32	226
33	121
34	170
35	126
36	129
37	238
38	218
39	157
40	132
41	348
42	198
43	388
44	103
45	171
46	166
47	247
48	181
49	205
50	352
51	194
52	136
53	430
54	226
55	117
56	224
57	237
58	292
59	364
60	241

n	a(n)
1	1
2	2
3	7
4	5
5	10
6	12
7	9
8	24
9	31
10	22
11	59
12	25
13	27
14	30
15	42
16	56
17	123
18	66
19	57
20	72
21	84
22	78
23	73
24	132
25	136
26	57
27	99
28	80
29	129
30	211
31	170
32	226
33	121
34	170
35	126
36	129
37	238
38	218
39	157
40	132
41	348
42	198
43	388
44	103
45	171
46	166
47	247
48	181
49	205
50	352
51	194
52	136
53	430
54	226
55	117
56	224
57	237
58	292
59	364
60	241