A332105 - cp's OEIS frontend

A332105 a(n) is the smallest number k that can be partitioned into a set of n distinct positive even integers {e(1), e(2), ..., e(n)} where the sum of e(i)(e(i)-1) for i = 1 to n equals k(k-1)/2.

n	a(n)
2	16
3	144
4	80
5	96
6	160
7	208
8	256
9	304
10	384
11	432
12	544
13	608
14	720
15	816
16	832
17	1040
18	1168
19	1264
20	1360
21	1568
22	1664
23	1808
24	1984
25	2080
26	2256
27	2480
28	2704
29	2800
30	3104
31	3248
32	3520
33	3744
34	3968
35	4112
36	4464
37	4688
38	4880
39	5200
40	5472
41	5744
42	6016
43	6336
44	6608
45	6800
46	7248
47	7568
48	7888
49	8080
50	8528

[16, 144, 80, 96, 160, 208, 256, 304, 384, 432, 544, 608, 720, 816, 832, 1040, 1168, 1264, 1360, 1568, 1664, 1808, 1984, 2080, 2256, 2480, 2704, 2800, 3104, 3248, 3520, 3744, 3968, 4112, 4464, 4688, 4880, 5200, 5472, 5744, 6016, 6336, 6608, 6800, 7248, 7568, 7888, 8080, 8528]

cp's OEIS Frontend

A332105 a(n) is the smallest number k that can be partitioned into a set of n distinct positive even integers {e(1), e(2), ..., e(n)} where the sum of e(i)(e(i)-1) for i = 1 to n equals k(k-1)/2.

Table of values

List of values

cp's OEIS Frontend

A332105 a(n) is the smallest number k that can be partitioned into a set of n distinct positive even integers {e(1), e(2), ..., e(n)} where the sum of e(i)*(e(i)-1) for i = 1 to n equals k*(k-1)/2.

Table of values

List of values

A332105 a(n) is the smallest number k that can be partitioned into a set of n distinct positive even integers {e(1), e(2), ..., e(n)} where the sum of e(i)(e(i)-1) for i = 1 to n equals k(k-1)/2.