A249368 - cp's OEIS frontend

A249368 Rectangular array by antidiagonals: t(n,k) is the position of prime(n)k^2 when the numbers prime(j)h^2 are jointly ordered, for j >=1 and h >= 1.

n	a(n)
1	1
2	5
3	2
4	10
5	7
6	3
7	18
8	14
9	12
10	4
11	26
12	25
13	23
14	15
15	6
16	35
17	37
18	40
19	31
20	22
21	8
22	45
23	50
24	57
25	52
26	46
27	27
28	9
29	59
30	63
31	79
32	76
33	77
34	55
35	33
36	11
37	69
38	83
39	102
40	104
41	112
42	89
43	67
44	38
45	13
46	87
47	100
48	128
49	135
50	152
51	129
52	111
53	73
54	43
55	16
56	99
57	121
58	156
59	170
60	197
61	179
62	162
63	122

[1, 5, 2, 10, 7, 3, 18, 14, 12, 4, 26, 25, 23, 15, 6, 35, 37, 40, 31, 22, 8, 45, 50, 57, 52, 46, 27, 9, 59, 63, 79, 76, 77, 55, 33, 11, 69, 83, 102, 104, 112, 89, 67, 38, 13, 87, 100, 128, 135, 152, 129, 111, 73, 43, 16, 99, 121, 156, 170, 197, 179, 162, 122]

cp's OEIS Frontend

A249368 Rectangular array by antidiagonals: t(n,k) is the position of prime(n)k^2 when the numbers prime(j)h^2 are jointly ordered, for j >=1 and h >= 1.

Table of values

List of values

n	a(n)
1	1
2	5
3	2
4	10
5	7
6	3
7	18
8	14
9	12
10	4
11	26
12	25
13	23
14	15
15	6
16	35
17	37
18	40
19	31
20	22
21	8
22	45
23	50
24	57
25	52
26	46
27	27
28	9
29	59
30	63
31	79
32	76
33	77
34	55
35	33
36	11
37	69
38	83
39	102
40	104
41	112
42	89
43	67
44	38
45	13
46	87
47	100
48	128
49	135
50	152
51	129
52	111
53	73
54	43
55	16
56	99
57	121
58	156
59	170
60	197
61	179
62	162
63	122

n	a(n)
1	1
2	5
3	2
4	10
5	7
6	3
7	18
8	14
9	12
10	4
11	26
12	25
13	23
14	15
15	6
16	35
17	37
18	40
19	31
20	22
21	8
22	45
23	50
24	57
25	52
26	46
27	27
28	9
29	59
30	63
31	79
32	76
33	77
34	55
35	33
36	11
37	69
38	83
39	102
40	104
41	112
42	89
43	67
44	38
45	13
46	87
47	100
48	128
49	135
50	152
51	129
52	111
53	73
54	43
55	16
56	99
57	121
58	156
59	170
60	197
61	179
62	162
63	122

cp's OEIS Frontend

A249368 Rectangular array by antidiagonals: t(n,k) is the position of prime(n)*k^2 when the numbers prime(j)*h^2 are jointly ordered, for j >=1 and h >= 1.

Table of values

List of values

A249368 Rectangular array by antidiagonals: t(n,k) is the position of prime(n)k^2 when the numbers prime(j)h^2 are jointly ordered, for j >=1 and h >= 1.

n	a(n)
1	1
2	5
3	2
4	10
5	7
6	3
7	18
8	14
9	12
10	4
11	26
12	25
13	23
14	15
15	6
16	35
17	37
18	40
19	31
20	22
21	8
22	45
23	50
24	57
25	52
26	46
27	27
28	9
29	59
30	63
31	79
32	76
33	77
34	55
35	33
36	11
37	69
38	83
39	102
40	104
41	112
42	89
43	67
44	38
45	13
46	87
47	100
48	128
49	135
50	152
51	129
52	111
53	73
54	43
55	16
56	99
57	121
58	156
59	170
60	197
61	179
62	162
63	122