A186539 - cp's OEIS frontend

A186539 Adjusted joint rank sequence of (f(i)) and (g(j)) with f(i) before g(j) when f(i)=g(j), where f(i)=i^2 and g(j)=-2+3j^2. Complement of A186540.

n	a(n)
1	1
2	3
3	4
4	6
5	7
6	9
7	11
8	12
9	14
10	15
11	17
12	18
13	20
14	22
15	23
16	25
17	26
18	28
19	29
20	31
21	33
22	34
23	36
24	37
25	39
26	41
27	42
28	44
29	45
30	47
31	48
32	50
33	52
34	53
35	55
36	56
37	58
38	59
39	61
40	63
41	64
42	66
43	67
44	69
45	70
46	72
47	74
48	75
49	77
50	78
51	80
52	82
53	83
54	85
55	86
56	88
57	89
58	91
59	93
60	94
61	96
62	97
63	99
64	100
65	102
66	104
67	105
68	107
69	108
70	110
71	111
72	113
73	115
74	116
75	118
76	119
77	121
78	123
79	124
80	126
81	127
82	129
83	130
84	132
85	134
86	135
87	137
88	138
89	140
90	141
91	143
92	145
93	146
94	148
95	149
96	151
97	153
98	154
99	156
100	157

[1, 3, 4, 6, 7, 9, 11, 12, 14, 15, 17, 18, 20, 22, 23, 25, 26, 28, 29, 31, 33, 34, 36, 37, 39, 41, 42, 44, 45, 47, 48, 50, 52, 53, 55, 56, 58, 59, 61, 63, 64, 66, 67, 69, 70, 72, 74, 75, 77, 78, 80, 82, 83, 85, 86, 88, 89, 91, 93, 94, 96, 97, 99, 100, 102, 104, 105, 107, 108, 110, 111, 113, 115, 116, 118, 119, 121, 123, 124, 126, 127, 129, 130, 132, 134, 135, 137, 138, 140, 141, 143, 145, 146, 148, 149, 151, 153, 154, 156, 157]

cp's OEIS Frontend

A186539 Adjusted joint rank sequence of (f(i)) and (g(j)) with f(i) before g(j) when f(i)=g(j), where f(i)=i^2 and g(j)=-2+3j^2. Complement of A186540.

Table of values

List of values

n	a(n)
1	1
2	3
3	4
4	6
5	7
6	9
7	11
8	12
9	14
10	15
11	17
12	18
13	20
14	22
15	23
16	25
17	26
18	28
19	29
20	31
21	33
22	34
23	36
24	37
25	39
26	41
27	42
28	44
29	45
30	47
31	48
32	50
33	52
34	53
35	55
36	56
37	58
38	59
39	61
40	63
41	64
42	66
43	67
44	69
45	70
46	72
47	74
48	75
49	77
50	78
51	80
52	82
53	83
54	85
55	86
56	88
57	89
58	91
59	93
60	94
61	96
62	97
63	99
64	100
65	102
66	104
67	105
68	107
69	108
70	110
71	111
72	113
73	115
74	116
75	118
76	119
77	121
78	123
79	124
80	126
81	127
82	129
83	130
84	132
85	134
86	135
87	137
88	138
89	140
90	141
91	143
92	145
93	146
94	148
95	149
96	151
97	153
98	154
99	156
100	157

n	a(n)
1	1
2	3
3	4
4	6
5	7
6	9
7	11
8	12
9	14
10	15
11	17
12	18
13	20
14	22
15	23
16	25
17	26
18	28
19	29
20	31
21	33
22	34
23	36
24	37
25	39
26	41
27	42
28	44
29	45
30	47
31	48
32	50
33	52
34	53
35	55
36	56
37	58
38	59
39	61
40	63
41	64
42	66
43	67
44	69
45	70
46	72
47	74
48	75
49	77
50	78
51	80
52	82
53	83
54	85
55	86
56	88
57	89
58	91
59	93
60	94
61	96
62	97
63	99
64	100
65	102
66	104
67	105
68	107
69	108
70	110
71	111
72	113
73	115
74	116
75	118
76	119
77	121
78	123
79	124
80	126
81	127
82	129
83	130
84	132
85	134
86	135
87	137
88	138
89	140
90	141
91	143
92	145
93	146
94	148
95	149
96	151
97	153
98	154
99	156
100	157

n	a(n)
1	1
2	3
3	4
4	6
5	7
6	9
7	11
8	12
9	14
10	15
11	17
12	18
13	20
14	22
15	23
16	25
17	26
18	28
19	29
20	31
21	33
22	34
23	36
24	37
25	39
26	41
27	42
28	44
29	45
30	47
31	48
32	50
33	52
34	53
35	55
36	56
37	58
38	59
39	61
40	63
41	64
42	66
43	67
44	69
45	70
46	72
47	74
48	75
49	77
50	78
51	80
52	82
53	83
54	85
55	86
56	88
57	89
58	91
59	93
60	94
61	96
62	97
63	99
64	100
65	102
66	104
67	105
68	107
69	108
70	110
71	111
72	113
73	115
74	116
75	118
76	119
77	121
78	123
79	124
80	126
81	127
82	129
83	130
84	132
85	134
86	135
87	137
88	138
89	140
90	141
91	143
92	145
93	146
94	148
95	149
96	151
97	153
98	154
99	156
100	157