A147299 - cp's OEIS frontend

A147299 a(n) = largest value of the function rad(mn(n - m)) n=2,3,4,..., 0 < m < n where the function rad(k) (also called radical(k)) is the product of distinct prime divisors of k.

n	a(n)
2	2
3	6
4	6
5	30
6	30
7	70
8	30
9	42
10	210
11	330
12	210
13	546
14	462
15	390
16	110
17	1190
18	462
19	1482
20	910
21	2310
22	2310
23	2990
24	858
25	770
26	4290
27	546
28	2730
29	6090
30	6630
31	7378
32	510
33	8778
34	9690
35	10010
36	1938
37	12210
38	13566
39	14586
40	3990
41	17138
42	18354
43	19866
44	10626
45	7590
46	22678

[2, 6, 6, 30, 30, 70, 30, 42, 210, 330, 210, 546, 462, 390, 110, 1190, 462, 1482, 910, 2310, 2310, 2990, 858, 770, 4290, 546, 2730, 6090, 6630, 7378, 510, 8778, 9690, 10010, 1938, 12210, 13566, 14586, 3990, 17138, 18354, 19866, 10626, 7590, 22678]

cp's OEIS Frontend

A147299 a(n) = largest value of the function rad(mn(n - m)) n=2,3,4,..., 0 < m < n where the function rad(k) (also called radical(k)) is the product of distinct prime divisors of k.

Table of values

List of values

cp's OEIS Frontend

A147299 a(n) = largest value of the function rad(m*n*(n - m)) n=2,3,4,..., 0 < m < n where the function rad(k) (also called radical(k)) is the product of distinct prime divisors of k.

Table of values

List of values

A147299 a(n) = largest value of the function rad(mn(n - m)) n=2,3,4,..., 0 < m < n where the function rad(k) (also called radical(k)) is the product of distinct prime divisors of k.