A059756 - cp's OEIS frontend

A059756 Erdős-Woods numbers: the length of an interval of consecutive integers with property that every element has a factor in common with one of the endpoints.

n	a(n)
1	16
2	22
3	34
4	36
5	46
6	56
7	64
8	66
9	70
10	76
11	78
12	86
13	88
14	92
15	94
16	96
17	100
18	106
19	112
20	116
21	118
22	120
23	124
24	130
25	134
26	142
27	144
28	146
29	154
30	160
31	162
32	186
33	190
34	196
35	204
36	210
37	216
38	218
39	220
40	222
41	232
42	238
43	246
44	248
45	250
46	256
47	260
48	262
49	268
50	276
51	280
52	286
53	288
54	292
55	296
56	298
57	300
58	302
59	306
60	310
61	316
62	320
63	324
64	326
65	328
66	330
67	336
68	340
69	342
70	346
71	356
72	366
73	372
74	378
75	382
76	394
77	396
78	400
79	404
80	406
81	408
82	414
83	416
84	424
85	426
86	428
87	430

[16, 22, 34, 36, 46, 56, 64, 66, 70, 76, 78, 86, 88, 92, 94, 96, 100, 106, 112, 116, 118, 120, 124, 130, 134, 142, 144, 146, 154, 160, 162, 186, 190, 196, 204, 210, 216, 218, 220, 222, 232, 238, 246, 248, 250, 256, 260, 262, 268, 276, 280, 286, 288, 292, 296, 298, 300, 302, 306, 310, 316, 320, 324, 326, 328, 330, 336, 340, 342, 346, 356, 366, 372, 378, 382, 394, 396, 400, 404, 406, 408, 414, 416, 424, 426, 428, 430]

cp's OEIS Frontend

A059756 Erdős-Woods numbers: the length of an interval of consecutive integers with property that every element has a factor in common with one of the endpoints.

Table of values

List of values

n	a(n)
1	16
2	22
3	34
4	36
5	46
6	56
7	64
8	66
9	70
10	76
11	78
12	86
13	88
14	92
15	94
16	96
17	100
18	106
19	112
20	116
21	118
22	120
23	124
24	130
25	134
26	142
27	144
28	146
29	154
30	160
31	162
32	186
33	190
34	196
35	204
36	210
37	216
38	218
39	220
40	222
41	232
42	238
43	246
44	248
45	250
46	256
47	260
48	262
49	268
50	276
51	280
52	286
53	288
54	292
55	296
56	298
57	300
58	302
59	306
60	310
61	316
62	320
63	324
64	326
65	328
66	330
67	336
68	340
69	342
70	346
71	356
72	366
73	372
74	378
75	382
76	394
77	396
78	400
79	404
80	406
81	408
82	414
83	416
84	424
85	426
86	428
87	430

n	a(n)
1	16
2	22
3	34
4	36
5	46
6	56
7	64
8	66
9	70
10	76
11	78
12	86
13	88
14	92
15	94
16	96
17	100
18	106
19	112
20	116
21	118
22	120
23	124
24	130
25	134
26	142
27	144
28	146
29	154
30	160
31	162
32	186
33	190
34	196
35	204
36	210
37	216
38	218
39	220
40	222
41	232
42	238
43	246
44	248
45	250
46	256
47	260
48	262
49	268
50	276
51	280
52	286
53	288
54	292
55	296
56	298
57	300
58	302
59	306
60	310
61	316
62	320
63	324
64	326
65	328
66	330
67	336
68	340
69	342
70	346
71	356
72	366
73	372
74	378
75	382
76	394
77	396
78	400
79	404
80	406
81	408
82	414
83	416
84	424
85	426
86	428
87	430

n	a(n)
1	16
2	22
3	34
4	36
5	46
6	56
7	64
8	66
9	70
10	76
11	78
12	86
13	88
14	92
15	94
16	96
17	100
18	106
19	112
20	116
21	118
22	120
23	124
24	130
25	134
26	142
27	144
28	146
29	154
30	160
31	162
32	186
33	190
34	196
35	204
36	210
37	216
38	218
39	220
40	222
41	232
42	238
43	246
44	248
45	250
46	256
47	260
48	262
49	268
50	276
51	280
52	286
53	288
54	292
55	296
56	298
57	300
58	302
59	306
60	310
61	316
62	320
63	324
64	326
65	328
66	330
67	336
68	340
69	342
70	346
71	356
72	366
73	372
74	378
75	382
76	394
77	396
78	400
79	404
80	406
81	408
82	414
83	416
84	424
85	426
86	428
87	430