A226902 - cp's OEIS frontend

A226902 Numbers c such that the difference of consecutive cubes (c+1)^3 - c^3 is the sum of two positive cubes.

n	a(n)
1	5
2	8
3	18
4	40
5	53
6	70
7	102
8	114
9	188
10	197
11	213
12	248
13	255
14	297
15	306
16	453
17	460
18	477
19	487
20	491
21	495
22	564
23	632
24	671
25	684
26	768
27	909
28	958
29	989
30	1190
31	1290
32	1324
33	1331
34	1346
35	1744
36	1745
37	1779
38	2068
39	2130
40	2178
41	2208
42	2262
43	2448
44	2790
45	2813
46	3320
47	3327
48	3402
49	3414

[5, 8, 18, 40, 53, 70, 102, 114, 188, 197, 213, 248, 255, 297, 306, 453, 460, 477, 487, 491, 495, 564, 632, 671, 684, 768, 909, 958, 989, 1190, 1290, 1324, 1331, 1346, 1744, 1745, 1779, 2068, 2130, 2178, 2208, 2262, 2448, 2790, 2813, 3320, 3327, 3402, 3414]

cp's OEIS Frontend

A226902 Numbers c such that the difference of consecutive cubes (c+1)^3 - c^3 is the sum of two positive cubes.

Table of values

List of values