A299482 - cp's OEIS frontend

A299482 Numbers m such that in the diagram of the symmetric representation of sigma(k) described in A237593 there is no Dyck path that contains the point (m,m), where both k and m are positive integers.

n	a(n)
1	4
2	8
3	10
4	14
5	16
6	19
7	21
8	24
9	27
10	29
11	31
12	33
13	37
14	39
15	41
16	43
17	46
18	48
19	50
20	51
21	53
22	55
23	58
24	60
25	62
26	64
27	66
28	69
29	72
30	74
31	76
32	78
33	80
34	82
35	83
36	84
37	87
38	90
39	92
40	94
41	96
42	98
43	100
44	101
45	103
46	105
47	107
48	109
49	111
50	114
51	116
52	119
53	121
54	123
55	124
56	125
57	127
58	129
59	131
60	133
61	135
62	138
63	141
64	143
65	145
66	147
67	149
68	151
69	153

[4, 8, 10, 14, 16, 19, 21, 24, 27, 29, 31, 33, 37, 39, 41, 43, 46, 48, 50, 51, 53, 55, 58, 60, 62, 64, 66, 69, 72, 74, 76, 78, 80, 82, 83, 84, 87, 90, 92, 94, 96, 98, 100, 101, 103, 105, 107, 109, 111, 114, 116, 119, 121, 123, 124, 125, 127, 129, 131, 133, 135, 138, 141, 143, 145, 147, 149, 151, 153]

cp's OEIS Frontend

A299482 Numbers m such that in the diagram of the symmetric representation of sigma(k) described in A237593 there is no Dyck path that contains the point (m,m), where both k and m are positive integers.

Table of values

List of values

n	a(n)
1	4
2	8
3	10
4	14
5	16
6	19
7	21
8	24
9	27
10	29
11	31
12	33
13	37
14	39
15	41
16	43
17	46
18	48
19	50
20	51
21	53
22	55
23	58
24	60
25	62
26	64
27	66
28	69
29	72
30	74
31	76
32	78
33	80
34	82
35	83
36	84
37	87
38	90
39	92
40	94
41	96
42	98
43	100
44	101
45	103
46	105
47	107
48	109
49	111
50	114
51	116
52	119
53	121
54	123
55	124
56	125
57	127
58	129
59	131
60	133
61	135
62	138
63	141
64	143
65	145
66	147
67	149
68	151
69	153

n	a(n)
1	4
2	8
3	10
4	14
5	16
6	19
7	21
8	24
9	27
10	29
11	31
12	33
13	37
14	39
15	41
16	43
17	46
18	48
19	50
20	51
21	53
22	55
23	58
24	60
25	62
26	64
27	66
28	69
29	72
30	74
31	76
32	78
33	80
34	82
35	83
36	84
37	87
38	90
39	92
40	94
41	96
42	98
43	100
44	101
45	103
46	105
47	107
48	109
49	111
50	114
51	116
52	119
53	121
54	123
55	124
56	125
57	127
58	129
59	131
60	133
61	135
62	138
63	141
64	143
65	145
66	147
67	149
68	151
69	153

n	a(n)
1	4
2	8
3	10
4	14
5	16
6	19
7	21
8	24
9	27
10	29
11	31
12	33
13	37
14	39
15	41
16	43
17	46
18	48
19	50
20	51
21	53
22	55
23	58
24	60
25	62
26	64
27	66
28	69
29	72
30	74
31	76
32	78
33	80
34	82
35	83
36	84
37	87
38	90
39	92
40	94
41	96
42	98
43	100
44	101
45	103
46	105
47	107
48	109
49	111
50	114
51	116
52	119
53	121
54	123
55	124
56	125
57	127
58	129
59	131
60	133
61	135
62	138
63	141
64	143
65	145
66	147
67	149
68	151
69	153