A131192 - cp's OEIS frontend

A131192 Numbers n >= 0 such that d(n) = (n^1 + 1)(n^2 + 2)...*(n^26 + 26) / 26! is nonintegral.

n	a(n)
1	7
2	11
3	18
4	24
5	29
6	37
7	40
8	50
9	51
10	62
11	73
12	76
13	84
14	89
15	95
16	102
17	106
18	115
19	128
20	139
21	141
22	150
23	154
24	161
25	167
26	172
27	180
28	183
29	193
30	194
31	205
32	206
33	216
34	219
35	227
36	245
37	249
38	258
39	260
40	271
41	282
42	284
43	293
44	297
45	304
46	310
47	315
48	323
49	326
50	336
51	337
52	348
53	349
54	362
55	370
56	375
57	381
58	388
59	392
60	403
61	414
62	425
63	427
64	436

[7, 11, 18, 24, 29, 37, 40, 50, 51, 62, 73, 76, 84, 89, 95, 102, 106, 115, 128, 139, 141, 150, 154, 161, 167, 172, 180, 183, 193, 194, 205, 206, 216, 219, 227, 245, 249, 258, 260, 271, 282, 284, 293, 297, 304, 310, 315, 323, 326, 336, 337, 348, 349, 362, 370, 375, 381, 388, 392, 403, 414, 425, 427, 436]

cp's OEIS Frontend

A131192 Numbers n >= 0 such that d(n) = (n^1 + 1)(n^2 + 2)...*(n^26 + 26) / 26! is nonintegral.

Table of values

List of values

n	a(n)
1	7
2	11
3	18
4	24
5	29
6	37
7	40
8	50
9	51
10	62
11	73
12	76
13	84
14	89
15	95
16	102
17	106
18	115
19	128
20	139
21	141
22	150
23	154
24	161
25	167
26	172
27	180
28	183
29	193
30	194
31	205
32	206
33	216
34	219
35	227
36	245
37	249
38	258
39	260
40	271
41	282
42	284
43	293
44	297
45	304
46	310
47	315
48	323
49	326
50	336
51	337
52	348
53	349
54	362
55	370
56	375
57	381
58	388
59	392
60	403
61	414
62	425
63	427
64	436

n	a(n)
1	7
2	11
3	18
4	24
5	29
6	37
7	40
8	50
9	51
10	62
11	73
12	76
13	84
14	89
15	95
16	102
17	106
18	115
19	128
20	139
21	141
22	150
23	154
24	161
25	167
26	172
27	180
28	183
29	193
30	194
31	205
32	206
33	216
34	219
35	227
36	245
37	249
38	258
39	260
40	271
41	282
42	284
43	293
44	297
45	304
46	310
47	315
48	323
49	326
50	336
51	337
52	348
53	349
54	362
55	370
56	375
57	381
58	388
59	392
60	403
61	414
62	425
63	427
64	436

cp's OEIS Frontend

A131192 Numbers n >= 0 such that d(n) = (n^1 + 1)*(n^2 + 2)*...*(n^26 + 26) / 26! is nonintegral.

Table of values

List of values

A131192 Numbers n >= 0 such that d(n) = (n^1 + 1)(n^2 + 2)...*(n^26 + 26) / 26! is nonintegral.

n	a(n)
1	7
2	11
3	18
4	24
5	29
6	37
7	40
8	50
9	51
10	62
11	73
12	76
13	84
14	89
15	95
16	102
17	106
18	115
19	128
20	139
21	141
22	150
23	154
24	161
25	167
26	172
27	180
28	183
29	193
30	194
31	205
32	206
33	216
34	219
35	227
36	245
37	249
38	258
39	260
40	271
41	282
42	284
43	293
44	297
45	304
46	310
47	315
48	323
49	326
50	336
51	337
52	348
53	349
54	362
55	370
56	375
57	381
58	388
59	392
60	403
61	414
62	425
63	427
64	436