A186320 - cp's OEIS frontend

A186320 Adjusted joint rank sequence of (f(i)) and (g(j)) with f(i) before g(j) when f(i)=g(j), where f and g are the squares and heptagonal numbers. Complement of A186321.

n	a(n)
1	1
2	3
3	5
4	6
5	8
6	10
7	11
8	13
9	14
10	16
11	18
12	19
13	21
14	23
15	24
16	26
17	28
18	29
19	31
20	32
21	34
22	36
23	37
24	39
25	41
26	42
27	44
28	46
29	47
30	49
31	50
32	52
33	54
34	55
35	57
36	59
37	60
38	62
39	63
40	65
41	67
42	68
43	70
44	72
45	73
46	75
47	77
48	78
49	80
50	81
51	83
52	85
53	86
54	88
55	90
56	91
57	93
58	94
59	96
60	98
61	99
62	101
63	103
64	104
65	106
66	108
67	109
68	111
69	112
70	114
71	116
72	117
73	119
74	121
75	122
76	124
77	125
78	127
79	129
80	130
81	132
82	134
83	135
84	137
85	139
86	140
87	142
88	143
89	145
90	147
91	148
92	150
93	152
94	153
95	155
96	157
97	158
98	160
99	161
100	163

[1, 3, 5, 6, 8, 10, 11, 13, 14, 16, 18, 19, 21, 23, 24, 26, 28, 29, 31, 32, 34, 36, 37, 39, 41, 42, 44, 46, 47, 49, 50, 52, 54, 55, 57, 59, 60, 62, 63, 65, 67, 68, 70, 72, 73, 75, 77, 78, 80, 81, 83, 85, 86, 88, 90, 91, 93, 94, 96, 98, 99, 101, 103, 104, 106, 108, 109, 111, 112, 114, 116, 117, 119, 121, 122, 124, 125, 127, 129, 130, 132, 134, 135, 137, 139, 140, 142, 143, 145, 147, 148, 150, 152, 153, 155, 157, 158, 160, 161, 163]

cp's OEIS Frontend

A186320 Adjusted joint rank sequence of (f(i)) and (g(j)) with f(i) before g(j) when f(i)=g(j), where f and g are the squares and heptagonal numbers. Complement of A186321.

Table of values

List of values

n	a(n)
1	1
2	3
3	5
4	6
5	8
6	10
7	11
8	13
9	14
10	16
11	18
12	19
13	21
14	23
15	24
16	26
17	28
18	29
19	31
20	32
21	34
22	36
23	37
24	39
25	41
26	42
27	44
28	46
29	47
30	49
31	50
32	52
33	54
34	55
35	57
36	59
37	60
38	62
39	63
40	65
41	67
42	68
43	70
44	72
45	73
46	75
47	77
48	78
49	80
50	81
51	83
52	85
53	86
54	88
55	90
56	91
57	93
58	94
59	96
60	98
61	99
62	101
63	103
64	104
65	106
66	108
67	109
68	111
69	112
70	114
71	116
72	117
73	119
74	121
75	122
76	124
77	125
78	127
79	129
80	130
81	132
82	134
83	135
84	137
85	139
86	140
87	142
88	143
89	145
90	147
91	148
92	150
93	152
94	153
95	155
96	157
97	158
98	160
99	161
100	163

n	a(n)
1	1
2	3
3	5
4	6
5	8
6	10
7	11
8	13
9	14
10	16
11	18
12	19
13	21
14	23
15	24
16	26
17	28
18	29
19	31
20	32
21	34
22	36
23	37
24	39
25	41
26	42
27	44
28	46
29	47
30	49
31	50
32	52
33	54
34	55
35	57
36	59
37	60
38	62
39	63
40	65
41	67
42	68
43	70
44	72
45	73
46	75
47	77
48	78
49	80
50	81
51	83
52	85
53	86
54	88
55	90
56	91
57	93
58	94
59	96
60	98
61	99
62	101
63	103
64	104
65	106
66	108
67	109
68	111
69	112
70	114
71	116
72	117
73	119
74	121
75	122
76	124
77	125
78	127
79	129
80	130
81	132
82	134
83	135
84	137
85	139
86	140
87	142
88	143
89	145
90	147
91	148
92	150
93	152
94	153
95	155
96	157
97	158
98	160
99	161
100	163

n	a(n)
1	1
2	3
3	5
4	6
5	8
6	10
7	11
8	13
9	14
10	16
11	18
12	19
13	21
14	23
15	24
16	26
17	28
18	29
19	31
20	32
21	34
22	36
23	37
24	39
25	41
26	42
27	44
28	46
29	47
30	49
31	50
32	52
33	54
34	55
35	57
36	59
37	60
38	62
39	63
40	65
41	67
42	68
43	70
44	72
45	73
46	75
47	77
48	78
49	80
50	81
51	83
52	85
53	86
54	88
55	90
56	91
57	93
58	94
59	96
60	98
61	99
62	101
63	103
64	104
65	106
66	108
67	109
68	111
69	112
70	114
71	116
72	117
73	119
74	121
75	122
76	124
77	125
78	127
79	129
80	130
81	132
82	134
83	135
84	137
85	139
86	140
87	142
88	143
89	145
90	147
91	148
92	150
93	152
94	153
95	155
96	157
97	158
98	160
99	161
100	163