A306235 - cp's OEIS frontend

A306235 Indices in A306428 of permutations t with a finite number of nonfixed points and such that t_i - t_j <> j - i for any distinct i and j (see Comments for precise definition).

n	a(n)
1	0
2	2
3	4
4	7
5	8
6	14
7	15
8	24
9	28
10	32
11	33
12	39
13	48
14	56
15	60
16	63
17	64
18	72
19	80
20	87
21	96
22	104
23	111
24	121
25	122
26	127
27	134
28	135
29	138
30	140
31	142
32	147
33	150
34	156
35	159
36	160
37	168
38	176
39	184
40	185
41	192
42	202
43	207
44	242
45	246
46	247
47	258
48	277
49	296
50	312
51	314
52	316
53	318
54	322
55	326
56	327
57	333
58	366
59	367
60	385
61	414
62	415
63	416
64	420
65	423
66	426
67	428
68	432
69	438
70	443
71	447
72	504
73	505
74	506
75	536
76	537
77	540
78	567
79	569
80	602
81	604
82	628
83	660

[0, 2, 4, 7, 8, 14, 15, 24, 28, 32, 33, 39, 48, 56, 60, 63, 64, 72, 80, 87, 96, 104, 111, 121, 122, 127, 134, 135, 138, 140, 142, 147, 150, 156, 159, 160, 168, 176, 184, 185, 192, 202, 207, 242, 246, 247, 258, 277, 296, 312, 314, 316, 318, 322, 326, 327, 333, 366, 367, 385, 414, 415, 416, 420, 423, 426, 428, 432, 438, 443, 447, 504, 505, 506, 536, 537, 540, 567, 569, 602, 604, 628, 660]

cp's OEIS Frontend

A306235 Indices in A306428 of permutations t with a finite number of nonfixed points and such that t_i - t_j <> j - i for any distinct i and j (see Comments for precise definition).

Table of values

List of values

n	a(n)
1	0
2	2
3	4
4	7
5	8
6	14
7	15
8	24
9	28
10	32
11	33
12	39
13	48
14	56
15	60
16	63
17	64
18	72
19	80
20	87
21	96
22	104
23	111
24	121
25	122
26	127
27	134
28	135
29	138
30	140
31	142
32	147
33	150
34	156
35	159
36	160
37	168
38	176
39	184
40	185
41	192
42	202
43	207
44	242
45	246
46	247
47	258
48	277
49	296
50	312
51	314
52	316
53	318
54	322
55	326
56	327
57	333
58	366
59	367
60	385
61	414
62	415
63	416
64	420
65	423
66	426
67	428
68	432
69	438
70	443
71	447
72	504
73	505
74	506
75	536
76	537
77	540
78	567
79	569
80	602
81	604
82	628
83	660

n	a(n)
1	0
2	2
3	4
4	7
5	8
6	14
7	15
8	24
9	28
10	32
11	33
12	39
13	48
14	56
15	60
16	63
17	64
18	72
19	80
20	87
21	96
22	104
23	111
24	121
25	122
26	127
27	134
28	135
29	138
30	140
31	142
32	147
33	150
34	156
35	159
36	160
37	168
38	176
39	184
40	185
41	192
42	202
43	207
44	242
45	246
46	247
47	258
48	277
49	296
50	312
51	314
52	316
53	318
54	322
55	326
56	327
57	333
58	366
59	367
60	385
61	414
62	415
63	416
64	420
65	423
66	426
67	428
68	432
69	438
70	443
71	447
72	504
73	505
74	506
75	536
76	537
77	540
78	567
79	569
80	602
81	604
82	628
83	660

n	a(n)
1	0
2	2
3	4
4	7
5	8
6	14
7	15
8	24
9	28
10	32
11	33
12	39
13	48
14	56
15	60
16	63
17	64
18	72
19	80
20	87
21	96
22	104
23	111
24	121
25	122
26	127
27	134
28	135
29	138
30	140
31	142
32	147
33	150
34	156
35	159
36	160
37	168
38	176
39	184
40	185
41	192
42	202
43	207
44	242
45	246
46	247
47	258
48	277
49	296
50	312
51	314
52	316
53	318
54	322
55	326
56	327
57	333
58	366
59	367
60	385
61	414
62	415
63	416
64	420
65	423
66	426
67	428
68	432
69	438
70	443
71	447
72	504
73	505
74	506
75	536
76	537
77	540
78	567
79	569
80	602
81	604
82	628
83	660