A335272 - cp's OEIS frontend

A335272 For m to be a term there must exist three Euclidean divisions of m by d, d', and d", m = dq + r = d'q' + r' = d"*q" + r", such that (r, q, d), (r', d', q'), and (q", r", d") are three geometric progressions.

n	a(n)
1	110
2	132
3	1332
4	6162
5	10712
6	12210
7	35156
8	60762
9	67340
10	152490
11	296480
12	352242
13	354620
14	357006
15	648830
16	771762
17	932190
18	1197930
19	2057790
20	2803950
21	3241800
22	3310580
23	4458432
24	6454140
25	7865220
26	9613100
27	10814232
28	13976382
29	16382256
30	19267710
31	53824232
32	55138050

[110, 132, 1332, 6162, 10712, 12210, 35156, 60762, 67340, 152490, 296480, 352242, 354620, 357006, 648830, 771762, 932190, 1197930, 2057790, 2803950, 3241800, 3310580, 4458432, 6454140, 7865220, 9613100, 10814232, 13976382, 16382256, 19267710, 53824232, 55138050]

cp's OEIS Frontend

A335272 For m to be a term there must exist three Euclidean divisions of m by d, d', and d", m = dq + r = d'q' + r' = d"*q" + r", such that (r, q, d), (r', d', q'), and (q", r", d") are three geometric progressions.

Table of values

List of values

cp's OEIS Frontend

A335272 For m to be a term there must exist three Euclidean divisions of m by d, d', and d", m = d*q + r = d'*q' + r' = d"*q" + r", such that (r, q, d), (r', d', q'), and (q", r", d") are three geometric progressions.

Table of values

List of values

A335272 For m to be a term there must exist three Euclidean divisions of m by d, d', and d", m = dq + r = d'q' + r' = d"*q" + r", such that (r, q, d), (r', d', q'), and (q", r", d") are three geometric progressions.