A116184 - cp's OEIS frontend

A116184 Numbers n such that 37^3 divides the numerator of generalized harmonic number H(36,n) = Sum[ 1/k^n, {k,1,36} ].

n	a(n)
1	3
2	37
3	39
4	73
5	75
6	111
7	147
8	148
9	183
10	185
11	219
12	221
13	255
14	259
15	291
16	295
17	327
18	333
19	363
20	369
21	399
22	407
23	435
24	443
25	471
26	481
27	507
28	517
29	543
30	555
31	579
32	591
33	615
34	629
35	651
36	665
37	687
38	703
39	723
40	739
41	759
42	777
43	795
44	813
45	831
46	851
47	867
48	887
49	903
50	925
51	939
52	961
53	975

[3, 37, 39, 73, 75, 111, 147, 148, 183, 185, 219, 221, 255, 259, 291, 295, 327, 333, 363, 369, 399, 407, 435, 443, 471, 481, 507, 517, 543, 555, 579, 591, 615, 629, 651, 665, 687, 703, 723, 739, 759, 777, 795, 813, 831, 851, 867, 887, 903, 925, 939, 961, 975]

cp's OEIS Frontend

A116184 Numbers n such that 37^3 divides the numerator of generalized harmonic number H(36,n) = Sum[ 1/k^n, {k,1,36} ].

Table of values

List of values

n	a(n)
1	3
2	37
3	39
4	73
5	75
6	111
7	147
8	148
9	183
10	185
11	219
12	221
13	255
14	259
15	291
16	295
17	327
18	333
19	363
20	369
21	399
22	407
23	435
24	443
25	471
26	481
27	507
28	517
29	543
30	555
31	579
32	591
33	615
34	629
35	651
36	665
37	687
38	703
39	723
40	739
41	759
42	777
43	795
44	813
45	831
46	851
47	867
48	887
49	903
50	925
51	939
52	961
53	975

n	a(n)
1	3
2	37
3	39
4	73
5	75
6	111
7	147
8	148
9	183
10	185
11	219
12	221
13	255
14	259
15	291
16	295
17	327
18	333
19	363
20	369
21	399
22	407
23	435
24	443
25	471
26	481
27	507
28	517
29	543
30	555
31	579
32	591
33	615
34	629
35	651
36	665
37	687
38	703
39	723
40	739
41	759
42	777
43	795
44	813
45	831
46	851
47	867
48	887
49	903
50	925
51	939
52	961
53	975

n	a(n)
1	3
2	37
3	39
4	73
5	75
6	111
7	147
8	148
9	183
10	185
11	219
12	221
13	255
14	259
15	291
16	295
17	327
18	333
19	363
20	369
21	399
22	407
23	435
24	443
25	471
26	481
27	507
28	517
29	543
30	555
31	579
32	591
33	615
34	629
35	651
36	665
37	687
38	703
39	723
40	739
41	759
42	777
43	795
44	813
45	831
46	851
47	867
48	887
49	903
50	925
51	939
52	961
53	975