A260737 - cp's OEIS frontend

A260737 Sum of Hamming distances between binary representations of prime factors of n, summed over all nonordered pairs of primes present (with multiplicity) in the prime factorization of n.

n	a(n)
1	0
2	0
3	0
4	0
5	0
6	1
7	0
8	0
9	0
10	3
11	0
12	2
13	0
14	2
15	2
16	0
17	0
18	2
19	0
20	6
21	1
22	2
23	0
24	3
25	0
26	4
27	0
28	4
29	0
30	6
31	0
32	0
33	1
34	3
35	1
36	4
37	0
38	2
39	3
40	9
41	0
42	4
43	0
44	4
45	4
46	3
47	0
48	4
49	0
50	6
51	2
52	8
53	0
54	3
55	3
56	6
57	1
58	5
59	0
60	10
61	0
62	4
63	2
64	0
65	1
66	4
67	0
68	6
69	2
70	6
71	0
72	6
73	0
74	4
75	4
76	4
77	2
78	8
79	0
80	12
81	0
82	4
83	0
84	7
85	2
86	3
87	4
88	6
89	0
90	9
91	2
92	6
93	3
94	4
95	3
96	5
97	0
98	4
99	2
100	12
101	0
102	6
103	0
104	12
105	4
106	5
107	0
108	6
109	0
110	8
111	3
112	8
113	0
114	4
115	2
116	10
117	6
118	4
119	3
120	14

[0, 0, 0, 0, 0, 1, 0, 0, 0, 3, 0, 2, 0, 2, 2, 0, 0, 2, 0, 6, 1, 2, 0, 3, 0, 4, 0, 4, 0, 6, 0, 0, 1, 3, 1, 4, 0, 2, 3, 9, 0, 4, 0, 4, 4, 3, 0, 4, 0, 6, 2, 8, 0, 3, 3, 6, 1, 5, 0, 10, 0, 4, 2, 0, 1, 4, 0, 6, 2, 6, 0, 6, 0, 4, 4, 4, 2, 8, 0, 12, 0, 4, 0, 7, 2, 3, 4, 6, 0, 9, 2, 6, 3, 4, 3, 5, 0, 4, 2, 12, 0, 6, 0, 12, 4, 5, 0, 6, 0, 8, 3, 8, 0, 4, 2, 10, 6, 4, 3, 14]

cp's OEIS Frontend

A260737 Sum of Hamming distances between binary representations of prime factors of n, summed over all nonordered pairs of primes present (with multiplicity) in the prime factorization of n.

Table of values

List of values

n	a(n)
1	0
2	0
3	0
4	0
5	0
6	1
7	0
8	0
9	0
10	3
11	0
12	2
13	0
14	2
15	2
16	0
17	0
18	2
19	0
20	6
21	1
22	2
23	0
24	3
25	0
26	4
27	0
28	4
29	0
30	6
31	0
32	0
33	1
34	3
35	1
36	4
37	0
38	2
39	3
40	9
41	0
42	4
43	0
44	4
45	4
46	3
47	0
48	4
49	0
50	6
51	2
52	8
53	0
54	3
55	3
56	6
57	1
58	5
59	0
60	10
61	0
62	4
63	2
64	0
65	1
66	4
67	0
68	6
69	2
70	6
71	0
72	6
73	0
74	4
75	4
76	4
77	2
78	8
79	0
80	12
81	0
82	4
83	0
84	7
85	2
86	3
87	4
88	6
89	0
90	9
91	2
92	6
93	3
94	4
95	3
96	5
97	0
98	4
99	2
100	12
101	0
102	6
103	0
104	12
105	4
106	5
107	0
108	6
109	0
110	8
111	3
112	8
113	0
114	4
115	2
116	10
117	6
118	4
119	3
120	14

n	a(n)
1	0
2	0
3	0
4	0
5	0
6	1
7	0
8	0
9	0
10	3
11	0
12	2
13	0
14	2
15	2
16	0
17	0
18	2
19	0
20	6
21	1
22	2
23	0
24	3
25	0
26	4
27	0
28	4
29	0
30	6
31	0
32	0
33	1
34	3
35	1
36	4
37	0
38	2
39	3
40	9
41	0
42	4
43	0
44	4
45	4
46	3
47	0
48	4
49	0
50	6
51	2
52	8
53	0
54	3
55	3
56	6
57	1
58	5
59	0
60	10
61	0
62	4
63	2
64	0
65	1
66	4
67	0
68	6
69	2
70	6
71	0
72	6
73	0
74	4
75	4
76	4
77	2
78	8
79	0
80	12
81	0
82	4
83	0
84	7
85	2
86	3
87	4
88	6
89	0
90	9
91	2
92	6
93	3
94	4
95	3
96	5
97	0
98	4
99	2
100	12
101	0
102	6
103	0
104	12
105	4
106	5
107	0
108	6
109	0
110	8
111	3
112	8
113	0
114	4
115	2
116	10
117	6
118	4
119	3
120	14

n	a(n)
1	0
2	0
3	0
4	0
5	0
6	1
7	0
8	0
9	0
10	3
11	0
12	2
13	0
14	2
15	2
16	0
17	0
18	2
19	0
20	6
21	1
22	2
23	0
24	3
25	0
26	4
27	0
28	4
29	0
30	6
31	0
32	0
33	1
34	3
35	1
36	4
37	0
38	2
39	3
40	9
41	0
42	4
43	0
44	4
45	4
46	3
47	0
48	4
49	0
50	6
51	2
52	8
53	0
54	3
55	3
56	6
57	1
58	5
59	0
60	10
61	0
62	4
63	2
64	0
65	1
66	4
67	0
68	6
69	2
70	6
71	0
72	6
73	0
74	4
75	4
76	4
77	2
78	8
79	0
80	12
81	0
82	4
83	0
84	7
85	2
86	3
87	4
88	6
89	0
90	9
91	2
92	6
93	3
94	4
95	3
96	5
97	0
98	4
99	2
100	12
101	0
102	6
103	0
104	12
105	4
106	5
107	0
108	6
109	0
110	8
111	3
112	8
113	0
114	4
115	2
116	10
117	6
118	4
119	3
120	14