A100592 - cp's OEIS frontend

A100592 Least positive integer that can be represented as the sum of exactly two semiprimes in exactly n ways.

n	a(n)
0	1
1	8
2	18
3	30
4	43
5	48
6	60
7	72
8	91
9	108
10	132
11	155
12	120
13	144
14	192
15	168
16	216
17	236
18	227
19	180
20	320
21	340
22	240
23	252
24	348
25	300
26	324
27	336
28	488
29	484
30	456
31	396
32	614
33	360
34	524
35	548
36	706
37	468
38	536
39	656
40	628
41	420
42	624
43	576
44	612
45	588
46	540
47	600
48	648
49	768
50	732
51	800
52	832
53	660

[1, 8, 18, 30, 43, 48, 60, 72, 91, 108, 132, 155, 120, 144, 192, 168, 216, 236, 227, 180, 320, 340, 240, 252, 348, 300, 324, 336, 488, 484, 456, 396, 614, 360, 524, 548, 706, 468, 536, 656, 628, 420, 624, 576, 612, 588, 540, 600, 648, 768, 732, 800, 832, 660]

cp's OEIS Frontend

A100592 Least positive integer that can be represented as the sum of exactly two semiprimes in exactly n ways.

Table of values

List of values

n	a(n)
0	1
1	8
2	18
3	30
4	43
5	48
6	60
7	72
8	91
9	108
10	132
11	155
12	120
13	144
14	192
15	168
16	216
17	236
18	227
19	180
20	320
21	340
22	240
23	252
24	348
25	300
26	324
27	336
28	488
29	484
30	456
31	396
32	614
33	360
34	524
35	548
36	706
37	468
38	536
39	656
40	628
41	420
42	624
43	576
44	612
45	588
46	540
47	600
48	648
49	768
50	732
51	800
52	832
53	660

n	a(n)
0	1
1	8
2	18
3	30
4	43
5	48
6	60
7	72
8	91
9	108
10	132
11	155
12	120
13	144
14	192
15	168
16	216
17	236
18	227
19	180
20	320
21	340
22	240
23	252
24	348
25	300
26	324
27	336
28	488
29	484
30	456
31	396
32	614
33	360
34	524
35	548
36	706
37	468
38	536
39	656
40	628
41	420
42	624
43	576
44	612
45	588
46	540
47	600
48	648
49	768
50	732
51	800
52	832
53	660

n	a(n)
0	1
1	8
2	18
3	30
4	43
5	48
6	60
7	72
8	91
9	108
10	132
11	155
12	120
13	144
14	192
15	168
16	216
17	236
18	227
19	180
20	320
21	340
22	240
23	252
24	348
25	300
26	324
27	336
28	488
29	484
30	456
31	396
32	614
33	360
34	524
35	548
36	706
37	468
38	536
39	656
40	628
41	420
42	624
43	576
44	612
45	588
46	540
47	600
48	648
49	768
50	732
51	800
52	832
53	660