A186328 - cp's OEIS frontend

A186328 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 pentagonal numbers and the hexagonal numbers. Complement of A186329.

n	a(n)
1	1
2	3
3	5
4	7
5	9
6	11
7	13
8	15
9	16
10	18
11	20
12	22
13	24
14	26
15	28
16	29
17	31
18	33
19	35
20	37
21	39
22	41
23	43
24	44
25	46
26	48
27	50
28	52
29	54
30	56
31	57
32	59
33	61
34	63
35	65
36	67
37	69
38	71
39	72
40	74
41	76
42	78
43	80
44	82
45	84
46	85
47	87
48	89
49	91
50	93
51	95
52	97
53	99
54	100
55	102
56	104
57	106
58	108
59	110
60	112
61	113
62	115
63	117
64	119
65	121
66	123
67	125
68	126
69	128
70	130
71	132
72	134
73	136
74	138
75	140
76	141
77	143
78	145
79	147
80	149
81	151
82	153
83	154
84	156
85	158
86	160
87	162
88	164
89	166
90	168
91	169
92	171
93	173
94	175
95	177
96	179
97	181
98	182
99	184
100	186

[1, 3, 5, 7, 9, 11, 13, 15, 16, 18, 20, 22, 24, 26, 28, 29, 31, 33, 35, 37, 39, 41, 43, 44, 46, 48, 50, 52, 54, 56, 57, 59, 61, 63, 65, 67, 69, 71, 72, 74, 76, 78, 80, 82, 84, 85, 87, 89, 91, 93, 95, 97, 99, 100, 102, 104, 106, 108, 110, 112, 113, 115, 117, 119, 121, 123, 125, 126, 128, 130, 132, 134, 136, 138, 140, 141, 143, 145, 147, 149, 151, 153, 154, 156, 158, 160, 162, 164, 166, 168, 169, 171, 173, 175, 177, 179, 181, 182, 184, 186]

cp's OEIS Frontend

A186328 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 pentagonal numbers and the hexagonal numbers. Complement of A186329.

Table of values

List of values

n	a(n)
1	1
2	3
3	5
4	7
5	9
6	11
7	13
8	15
9	16
10	18
11	20
12	22
13	24
14	26
15	28
16	29
17	31
18	33
19	35
20	37
21	39
22	41
23	43
24	44
25	46
26	48
27	50
28	52
29	54
30	56
31	57
32	59
33	61
34	63
35	65
36	67
37	69
38	71
39	72
40	74
41	76
42	78
43	80
44	82
45	84
46	85
47	87
48	89
49	91
50	93
51	95
52	97
53	99
54	100
55	102
56	104
57	106
58	108
59	110
60	112
61	113
62	115
63	117
64	119
65	121
66	123
67	125
68	126
69	128
70	130
71	132
72	134
73	136
74	138
75	140
76	141
77	143
78	145
79	147
80	149
81	151
82	153
83	154
84	156
85	158
86	160
87	162
88	164
89	166
90	168
91	169
92	171
93	173
94	175
95	177
96	179
97	181
98	182
99	184
100	186

n	a(n)
1	1
2	3
3	5
4	7
5	9
6	11
7	13
8	15
9	16
10	18
11	20
12	22
13	24
14	26
15	28
16	29
17	31
18	33
19	35
20	37
21	39
22	41
23	43
24	44
25	46
26	48
27	50
28	52
29	54
30	56
31	57
32	59
33	61
34	63
35	65
36	67
37	69
38	71
39	72
40	74
41	76
42	78
43	80
44	82
45	84
46	85
47	87
48	89
49	91
50	93
51	95
52	97
53	99
54	100
55	102
56	104
57	106
58	108
59	110
60	112
61	113
62	115
63	117
64	119
65	121
66	123
67	125
68	126
69	128
70	130
71	132
72	134
73	136
74	138
75	140
76	141
77	143
78	145
79	147
80	149
81	151
82	153
83	154
84	156
85	158
86	160
87	162
88	164
89	166
90	168
91	169
92	171
93	173
94	175
95	177
96	179
97	181
98	182
99	184
100	186

n	a(n)
1	1
2	3
3	5
4	7
5	9
6	11
7	13
8	15
9	16
10	18
11	20
12	22
13	24
14	26
15	28
16	29
17	31
18	33
19	35
20	37
21	39
22	41
23	43
24	44
25	46
26	48
27	50
28	52
29	54
30	56
31	57
32	59
33	61
34	63
35	65
36	67
37	69
38	71
39	72
40	74
41	76
42	78
43	80
44	82
45	84
46	85
47	87
48	89
49	91
50	93
51	95
52	97
53	99
54	100
55	102
56	104
57	106
58	108
59	110
60	112
61	113
62	115
63	117
64	119
65	121
66	123
67	125
68	126
69	128
70	130
71	132
72	134
73	136
74	138
75	140
76	141
77	143
78	145
79	147
80	149
81	151
82	153
83	154
84	156
85	158
86	160
87	162
88	164
89	166
90	168
91	169
92	171
93	173
94	175
95	177
96	179
97	181
98	182
99	184
100	186