A343207 - cp's OEIS frontend

A343207 Numbers k such that there exists a unique partition of k into positive integers x,y,z such that x+y, y+z and x+z divide xy, yz and x*z, respectively.

n	a(n)
1	6
2	12
3	15
4	18
5	20
6	28
7	35
8	36
9	40
10	54
11	56
12	63
13	70
14	75
15	77
16	78
17	88
18	91
19	99
20	100
21	102
22	104
23	108
24	114
25	117
26	130
27	138
28	143
29	153
30	154
31	162
32	170
33	174
34	175
35	176
36	182
37	184
38	186
39	187
40	189
41	190
42	196
43	200
44	208
45	209
46	221
47	222
48	238
49	245
50	246
51	247
52	258
53	261
54	266
55	272
56	282
57	286
58	297

[6, 12, 15, 18, 20, 28, 35, 36, 40, 54, 56, 63, 70, 75, 77, 78, 88, 91, 99, 100, 102, 104, 108, 114, 117, 130, 138, 143, 153, 154, 162, 170, 174, 175, 176, 182, 184, 186, 187, 189, 190, 196, 200, 208, 209, 221, 222, 238, 245, 246, 247, 258, 261, 266, 272, 282, 286, 297]

cp's OEIS Frontend

A343207 Numbers k such that there exists a unique partition of k into positive integers x,y,z such that x+y, y+z and x+z divide xy, yz and x*z, respectively.

Table of values

List of values

n	a(n)
1	6
2	12
3	15
4	18
5	20
6	28
7	35
8	36
9	40
10	54
11	56
12	63
13	70
14	75
15	77
16	78
17	88
18	91
19	99
20	100
21	102
22	104
23	108
24	114
25	117
26	130
27	138
28	143
29	153
30	154
31	162
32	170
33	174
34	175
35	176
36	182
37	184
38	186
39	187
40	189
41	190
42	196
43	200
44	208
45	209
46	221
47	222
48	238
49	245
50	246
51	247
52	258
53	261
54	266
55	272
56	282
57	286
58	297

n	a(n)
1	6
2	12
3	15
4	18
5	20
6	28
7	35
8	36
9	40
10	54
11	56
12	63
13	70
14	75
15	77
16	78
17	88
18	91
19	99
20	100
21	102
22	104
23	108
24	114
25	117
26	130
27	138
28	143
29	153
30	154
31	162
32	170
33	174
34	175
35	176
36	182
37	184
38	186
39	187
40	189
41	190
42	196
43	200
44	208
45	209
46	221
47	222
48	238
49	245
50	246
51	247
52	258
53	261
54	266
55	272
56	282
57	286
58	297

cp's OEIS Frontend

A343207 Numbers k such that there exists a unique partition of k into positive integers x,y,z such that x+y, y+z and x+z divide x*y, y*z and x*z, respectively.

Table of values

List of values

A343207 Numbers k such that there exists a unique partition of k into positive integers x,y,z such that x+y, y+z and x+z divide xy, yz and x*z, respectively.

n	a(n)
1	6
2	12
3	15
4	18
5	20
6	28
7	35
8	36
9	40
10	54
11	56
12	63
13	70
14	75
15	77
16	78
17	88
18	91
19	99
20	100
21	102
22	104
23	108
24	114
25	117
26	130
27	138
28	143
29	153
30	154
31	162
32	170
33	174
34	175
35	176
36	182
37	184
38	186
39	187
40	189
41	190
42	196
43	200
44	208
45	209
46	221
47	222
48	238
49	245
50	246
51	247
52	258
53	261
54	266
55	272
56	282
57	286
58	297