A344230 - cp's OEIS frontend

A344230 Squares visited by a knight (chess piece) moving to the lowest-numbered unvisited square at each step on a semi-infinite chessboard numbered by starting in the lower left and filling in squares in a counterclockwise way moving to the bottom leftmost unnumbered square when the edge of the board is encountered.

n	a(n)
1	1
2	6
3	9
4	2
5	7
6	4
7	5
8	8
9	11
10	14
11	3
12	10
13	19
14	22
15	15
16	12
17	17
18	28
19	13
20	18
21	29
22	32
23	23
24	16
25	35
26	46
27	21
28	34
29	25
30	48
31	33
32	20
33	27
34	40
35	31
36	54
37	39
38	26
39	51
40	68
41	41
42	44
43	55
44	30
45	43
46	60
47	47
48	24
49	49
50	62
51	45
52	42
53	53
54	38
55	65
56	52
57	37
58	66
59	85
60	70
61	57
62	76
63	61
64	80
65	97
66	116
67	75
68	56
69	59
70	74
71	71
72	58
73	73
74	88
75	69
76	84
77	101
78	124
79	83
80	50
81	67
82	82
83	103
84	86
85	107
86	72
87	87
88	104
89	123
90	148
91	105
92	128
93	89
94	92
95	109
96	112
97	93
98	90
99	111
100	130
101	91
102	108
103	127
104	152
105	131
106	134
107	113
108	94
109	77
110	98
111	63
112	36

[1, 6, 9, 2, 7, 4, 5, 8, 11, 14, 3, 10, 19, 22, 15, 12, 17, 28, 13, 18, 29, 32, 23, 16, 35, 46, 21, 34, 25, 48, 33, 20, 27, 40, 31, 54, 39, 26, 51, 68, 41, 44, 55, 30, 43, 60, 47, 24, 49, 62, 45, 42, 53, 38, 65, 52, 37, 66, 85, 70, 57, 76, 61, 80, 97, 116, 75, 56, 59, 74, 71, 58, 73, 88, 69, 84, 101, 124, 83, 50, 67, 82, 103, 86, 107, 72, 87, 104, 123, 148, 105, 128, 89, 92, 109, 112, 93, 90, 111, 130, 91, 108, 127, 152, 131, 134, 113, 94, 77, 98, 63, 36]

cp's OEIS Frontend

Table of values

List of values

n	a(n)
1	1
2	6
3	9
4	2
5	7
6	4
7	5
8	8
9	11
10	14
11	3
12	10
13	19
14	22
15	15
16	12
17	17
18	28
19	13
20	18
21	29
22	32
23	23
24	16
25	35
26	46
27	21
28	34
29	25
30	48
31	33
32	20
33	27
34	40
35	31
36	54
37	39
38	26
39	51
40	68
41	41
42	44
43	55
44	30
45	43
46	60
47	47
48	24
49	49
50	62
51	45
52	42
53	53
54	38
55	65
56	52
57	37
58	66
59	85
60	70
61	57
62	76
63	61
64	80
65	97
66	116
67	75
68	56
69	59
70	74
71	71
72	58
73	73
74	88
75	69
76	84
77	101
78	124
79	83
80	50
81	67
82	82
83	103
84	86
85	107
86	72
87	87
88	104
89	123
90	148
91	105
92	128
93	89
94	92
95	109
96	112
97	93
98	90
99	111
100	130
101	91
102	108
103	127
104	152
105	131
106	134
107	113
108	94
109	77
110	98
111	63
112	36

n	a(n)
1	1
2	6
3	9
4	2
5	7
6	4
7	5
8	8
9	11
10	14
11	3
12	10
13	19
14	22
15	15
16	12
17	17
18	28
19	13
20	18
21	29
22	32
23	23
24	16
25	35
26	46
27	21
28	34
29	25
30	48
31	33
32	20
33	27
34	40
35	31
36	54
37	39
38	26
39	51
40	68
41	41
42	44
43	55
44	30
45	43
46	60
47	47
48	24
49	49
50	62
51	45
52	42
53	53
54	38
55	65
56	52
57	37
58	66
59	85
60	70
61	57
62	76
63	61
64	80
65	97
66	116
67	75
68	56
69	59
70	74
71	71
72	58
73	73
74	88
75	69
76	84
77	101
78	124
79	83
80	50
81	67
82	82
83	103
84	86
85	107
86	72
87	87
88	104
89	123
90	148
91	105
92	128
93	89
94	92
95	109
96	112
97	93
98	90
99	111
100	130
101	91
102	108
103	127
104	152
105	131
106	134
107	113
108	94
109	77
110	98
111	63
112	36

n	a(n)
1	1
2	6
3	9
4	2
5	7
6	4
7	5
8	8
9	11
10	14
11	3
12	10
13	19
14	22
15	15
16	12
17	17
18	28
19	13
20	18
21	29
22	32
23	23
24	16
25	35
26	46
27	21
28	34
29	25
30	48
31	33
32	20
33	27
34	40
35	31
36	54
37	39
38	26
39	51
40	68
41	41
42	44
43	55
44	30
45	43
46	60
47	47
48	24
49	49
50	62
51	45
52	42
53	53
54	38
55	65
56	52
57	37
58	66
59	85
60	70
61	57
62	76
63	61
64	80
65	97
66	116
67	75
68	56
69	59
70	74
71	71
72	58
73	73
74	88
75	69
76	84
77	101
78	124
79	83
80	50
81	67
82	82
83	103
84	86
85	107
86	72
87	87
88	104
89	123
90	148
91	105
92	128
93	89
94	92
95	109
96	112
97	93
98	90
99	111
100	130
101	91
102	108
103	127
104	152
105	131
106	134
107	113
108	94
109	77
110	98
111	63
112	36