A350396 - cp's OEIS frontend

A350396 Numbers m such that there are two or more terms with the largest coefficient in Product_{k=1..m} (1 + x^k).

n	a(n)
1	1
2	2
3	4
4	5
5	6
6	7
7	9
8	10
9	13
10	14
11	17
12	18
13	21
14	22
15	25
16	26
17	29
18	30
19	33
20	34
21	37
22	38
23	41
24	42
25	45
26	46
27	49
28	50
29	53
30	54
31	57
32	58
33	61
34	62
35	65
36	66
37	69
38	70
39	73
40	74
41	77
42	78
43	81
44	82
45	85
46	86
47	89
48	90
49	93
50	94
51	97
52	98
53	101
54	102
55	105
56	106
57	109
58	110
59	113
60	114
61	117
62	118
63	121
64	122
65	125
66	126
67	129
68	130
69	133
70	134
71	137
72	138
73	141
74	142
75	145
76	146
77	149
78	150
79	153
80	154
81	157
82	158
83	161
84	162
85	165
86	166
87	169
88	170
89	173
90	174
91	177
92	178

[1, 2, 4, 5, 6, 7, 9, 10, 13, 14, 17, 18, 21, 22, 25, 26, 29, 30, 33, 34, 37, 38, 41, 42, 45, 46, 49, 50, 53, 54, 57, 58, 61, 62, 65, 66, 69, 70, 73, 74, 77, 78, 81, 82, 85, 86, 89, 90, 93, 94, 97, 98, 101, 102, 105, 106, 109, 110, 113, 114, 117, 118, 121, 122, 125, 126, 129, 130, 133, 134, 137, 138, 141, 142, 145, 146, 149, 150, 153, 154, 157, 158, 161, 162, 165, 166, 169, 170, 173, 174, 177, 178]

cp's OEIS Frontend

A350396 Numbers m such that there are two or more terms with the largest coefficient in Product_{k=1..m} (1 + x^k).

Table of values

List of values

n	a(n)
1	1
2	2
3	4
4	5
5	6
6	7
7	9
8	10
9	13
10	14
11	17
12	18
13	21
14	22
15	25
16	26
17	29
18	30
19	33
20	34
21	37
22	38
23	41
24	42
25	45
26	46
27	49
28	50
29	53
30	54
31	57
32	58
33	61
34	62
35	65
36	66
37	69
38	70
39	73
40	74
41	77
42	78
43	81
44	82
45	85
46	86
47	89
48	90
49	93
50	94
51	97
52	98
53	101
54	102
55	105
56	106
57	109
58	110
59	113
60	114
61	117
62	118
63	121
64	122
65	125
66	126
67	129
68	130
69	133
70	134
71	137
72	138
73	141
74	142
75	145
76	146
77	149
78	150
79	153
80	154
81	157
82	158
83	161
84	162
85	165
86	166
87	169
88	170
89	173
90	174
91	177
92	178

n	a(n)
1	1
2	2
3	4
4	5
5	6
6	7
7	9
8	10
9	13
10	14
11	17
12	18
13	21
14	22
15	25
16	26
17	29
18	30
19	33
20	34
21	37
22	38
23	41
24	42
25	45
26	46
27	49
28	50
29	53
30	54
31	57
32	58
33	61
34	62
35	65
36	66
37	69
38	70
39	73
40	74
41	77
42	78
43	81
44	82
45	85
46	86
47	89
48	90
49	93
50	94
51	97
52	98
53	101
54	102
55	105
56	106
57	109
58	110
59	113
60	114
61	117
62	118
63	121
64	122
65	125
66	126
67	129
68	130
69	133
70	134
71	137
72	138
73	141
74	142
75	145
76	146
77	149
78	150
79	153
80	154
81	157
82	158
83	161
84	162
85	165
86	166
87	169
88	170
89	173
90	174
91	177
92	178

n	a(n)
1	1
2	2
3	4
4	5
5	6
6	7
7	9
8	10
9	13
10	14
11	17
12	18
13	21
14	22
15	25
16	26
17	29
18	30
19	33
20	34
21	37
22	38
23	41
24	42
25	45
26	46
27	49
28	50
29	53
30	54
31	57
32	58
33	61
34	62
35	65
36	66
37	69
38	70
39	73
40	74
41	77
42	78
43	81
44	82
45	85
46	86
47	89
48	90
49	93
50	94
51	97
52	98
53	101
54	102
55	105
56	106
57	109
58	110
59	113
60	114
61	117
62	118
63	121
64	122
65	125
66	126
67	129
68	130
69	133
70	134
71	137
72	138
73	141
74	142
75	145
76	146
77	149
78	150
79	153
80	154
81	157
82	158
83	161
84	162
85	165
86	166
87	169
88	170
89	173
90	174
91	177
92	178