A186153 - cp's OEIS frontend

A186153 Rank of n^2 when {(1/8)i^3: i>=1} and {j^2>: j>=1} are jointly ranked with (1/8)i^3 before j^2 when (1/8)i^3=j^2. Complement of A186152.

n	a(n)
1	3
2	5
3	7
4	9
5	10
6	12
7	14
8	16
9	17
10	19
11	20
12	22
13	24
14	25
15	27
16	28
17	30
18	31
19	33
20	34
21	36
22	37
23	39
24	40
25	42
26	43
27	45
28	46
29	47
30	49
31	50
32	52
33	53
34	54
35	56
36	57
37	59
38	60
39	62
40	63
41	64
42	66
43	67
44	68
45	70
46	71
47	73
48	74
49	75
50	77
51	78
52	79
53	81
54	82
55	83
56	85
57	86
58	87
59	89
60	90
61	91
62	93
63	94
64	96
65	97
66	98
67	99
68	101
69	102
70	103
71	105
72	106
73	107
74	109
75	110
76	111
77	113
78	114
79	115
80	117
81	118
82	119
83	121
84	122
85	123
86	124
87	126
88	127
89	128
90	130
91	131
92	132
93	134
94	135
95	136
96	137
97	139
98	140

[3, 5, 7, 9, 10, 12, 14, 16, 17, 19, 20, 22, 24, 25, 27, 28, 30, 31, 33, 34, 36, 37, 39, 40, 42, 43, 45, 46, 47, 49, 50, 52, 53, 54, 56, 57, 59, 60, 62, 63, 64, 66, 67, 68, 70, 71, 73, 74, 75, 77, 78, 79, 81, 82, 83, 85, 86, 87, 89, 90, 91, 93, 94, 96, 97, 98, 99, 101, 102, 103, 105, 106, 107, 109, 110, 111, 113, 114, 115, 117, 118, 119, 121, 122, 123, 124, 126, 127, 128, 130, 131, 132, 134, 135, 136, 137, 139, 140]

cp's OEIS Frontend

A186153 Rank of n^2 when {(1/8)i^3: i>=1} and {j^2>: j>=1} are jointly ranked with (1/8)i^3 before j^2 when (1/8)i^3=j^2. Complement of A186152.

Table of values

List of values

n	a(n)
1	3
2	5
3	7
4	9
5	10
6	12
7	14
8	16
9	17
10	19
11	20
12	22
13	24
14	25
15	27
16	28
17	30
18	31
19	33
20	34
21	36
22	37
23	39
24	40
25	42
26	43
27	45
28	46
29	47
30	49
31	50
32	52
33	53
34	54
35	56
36	57
37	59
38	60
39	62
40	63
41	64
42	66
43	67
44	68
45	70
46	71
47	73
48	74
49	75
50	77
51	78
52	79
53	81
54	82
55	83
56	85
57	86
58	87
59	89
60	90
61	91
62	93
63	94
64	96
65	97
66	98
67	99
68	101
69	102
70	103
71	105
72	106
73	107
74	109
75	110
76	111
77	113
78	114
79	115
80	117
81	118
82	119
83	121
84	122
85	123
86	124
87	126
88	127
89	128
90	130
91	131
92	132
93	134
94	135
95	136
96	137
97	139
98	140

n	a(n)
1	3
2	5
3	7
4	9
5	10
6	12
7	14
8	16
9	17
10	19
11	20
12	22
13	24
14	25
15	27
16	28
17	30
18	31
19	33
20	34
21	36
22	37
23	39
24	40
25	42
26	43
27	45
28	46
29	47
30	49
31	50
32	52
33	53
34	54
35	56
36	57
37	59
38	60
39	62
40	63
41	64
42	66
43	67
44	68
45	70
46	71
47	73
48	74
49	75
50	77
51	78
52	79
53	81
54	82
55	83
56	85
57	86
58	87
59	89
60	90
61	91
62	93
63	94
64	96
65	97
66	98
67	99
68	101
69	102
70	103
71	105
72	106
73	107
74	109
75	110
76	111
77	113
78	114
79	115
80	117
81	118
82	119
83	121
84	122
85	123
86	124
87	126
88	127
89	128
90	130
91	131
92	132
93	134
94	135
95	136
96	137
97	139
98	140

n	a(n)
1	3
2	5
3	7
4	9
5	10
6	12
7	14
8	16
9	17
10	19
11	20
12	22
13	24
14	25
15	27
16	28
17	30
18	31
19	33
20	34
21	36
22	37
23	39
24	40
25	42
26	43
27	45
28	46
29	47
30	49
31	50
32	52
33	53
34	54
35	56
36	57
37	59
38	60
39	62
40	63
41	64
42	66
43	67
44	68
45	70
46	71
47	73
48	74
49	75
50	77
51	78
52	79
53	81
54	82
55	83
56	85
57	86
58	87
59	89
60	90
61	91
62	93
63	94
64	96
65	97
66	98
67	99
68	101
69	102
70	103
71	105
72	106
73	107
74	109
75	110
76	111
77	113
78	114
79	115
80	117
81	118
82	119
83	121
84	122
85	123
86	124
87	126
88	127
89	128
90	130
91	131
92	132
93	134
94	135
95	136
96	137
97	139
98	140