A055096 - cp's OEIS frontend

A055096 Triangle read by rows, sums of 2 distinct nonzero squares: T(n,k) = k^2+n^2, (n>=2, 1 <= k <= n-1).

n	a(n)
2	5
3	10
4	13
5	17
6	20
7	25
8	26
9	29
10	34
11	41
12	37
13	40
14	45
15	52
16	61
17	50
18	53
19	58
20	65
21	74
22	85
23	65
24	68
25	73
26	80
27	89
28	100
29	113
30	82
31	85
32	90
33	97
34	106
35	117
36	130
37	145
38	101
39	104
40	109
41	116
42	125
43	136
44	149
45	164
46	181
47	122
48	125
49	130
50	137
51	146
52	157
53	170
54	185
55	202
56	221
57	145
58	148
59	153
60	160

[5, 10, 13, 17, 20, 25, 26, 29, 34, 41, 37, 40, 45, 52, 61, 50, 53, 58, 65, 74, 85, 65, 68, 73, 80, 89, 100, 113, 82, 85, 90, 97, 106, 117, 130, 145, 101, 104, 109, 116, 125, 136, 149, 164, 181, 122, 125, 130, 137, 146, 157, 170, 185, 202, 221, 145, 148, 153, 160]

cp's OEIS Frontend

A055096 Triangle read by rows, sums of 2 distinct nonzero squares: T(n,k) = k^2+n^2, (n>=2, 1 <= k <= n-1).

Table of values

List of values

n	a(n)
2	5
3	10
4	13
5	17
6	20
7	25
8	26
9	29
10	34
11	41
12	37
13	40
14	45
15	52
16	61
17	50
18	53
19	58
20	65
21	74
22	85
23	65
24	68
25	73
26	80
27	89
28	100
29	113
30	82
31	85
32	90
33	97
34	106
35	117
36	130
37	145
38	101
39	104
40	109
41	116
42	125
43	136
44	149
45	164
46	181
47	122
48	125
49	130
50	137
51	146
52	157
53	170
54	185
55	202
56	221
57	145
58	148
59	153
60	160

n	a(n)
2	5
3	10
4	13
5	17
6	20
7	25
8	26
9	29
10	34
11	41
12	37
13	40
14	45
15	52
16	61
17	50
18	53
19	58
20	65
21	74
22	85
23	65
24	68
25	73
26	80
27	89
28	100
29	113
30	82
31	85
32	90
33	97
34	106
35	117
36	130
37	145
38	101
39	104
40	109
41	116
42	125
43	136
44	149
45	164
46	181
47	122
48	125
49	130
50	137
51	146
52	157
53	170
54	185
55	202
56	221
57	145
58	148
59	153
60	160

n	a(n)
2	5
3	10
4	13
5	17
6	20
7	25
8	26
9	29
10	34
11	41
12	37
13	40
14	45
15	52
16	61
17	50
18	53
19	58
20	65
21	74
22	85
23	65
24	68
25	73
26	80
27	89
28	100
29	113
30	82
31	85
32	90
33	97
34	106
35	117
36	130
37	145
38	101
39	104
40	109
41	116
42	125
43	136
44	149
45	164
46	181
47	122
48	125
49	130
50	137
51	146
52	157
53	170
54	185
55	202
56	221
57	145
58	148
59	153
60	160