A059316 - cp's OEIS frontend

A059316 Least integer m such that between m and 2m (including endpoints) there are exactly n primes.

n	a(n)
1	1
2	2
3	7
4	10
5	16
6	22
7	27
8	31
9	36
10	37
11	51
12	52
13	55
14	57
15	70
16	79
17	87
18	91
19	96
20	97
21	100
22	120
23	121
24	126
25	135
26	136
27	142
28	147
29	157
30	175
31	177
32	187
33	190
34	205
35	210
36	211
37	217
38	220
39	222
40	232
41	246
42	250
43	255
44	262
45	289
46	297
47	300
48	301
49	304
50	307
51	310
52	324
53	327
54	330
55	331
56	342
57	346

[1, 2, 7, 10, 16, 22, 27, 31, 36, 37, 51, 52, 55, 57, 70, 79, 87, 91, 96, 97, 100, 120, 121, 126, 135, 136, 142, 147, 157, 175, 177, 187, 190, 205, 210, 211, 217, 220, 222, 232, 246, 250, 255, 262, 289, 297, 300, 301, 304, 307, 310, 324, 327, 330, 331, 342, 346]

cp's OEIS Frontend

A059316 Least integer m such that between m and 2m (including endpoints) there are exactly n primes.

Table of values

List of values

n	a(n)
1	1
2	2
3	7
4	10
5	16
6	22
7	27
8	31
9	36
10	37
11	51
12	52
13	55
14	57
15	70
16	79
17	87
18	91
19	96
20	97
21	100
22	120
23	121
24	126
25	135
26	136
27	142
28	147
29	157
30	175
31	177
32	187
33	190
34	205
35	210
36	211
37	217
38	220
39	222
40	232
41	246
42	250
43	255
44	262
45	289
46	297
47	300
48	301
49	304
50	307
51	310
52	324
53	327
54	330
55	331
56	342
57	346

n	a(n)
1	1
2	2
3	7
4	10
5	16
6	22
7	27
8	31
9	36
10	37
11	51
12	52
13	55
14	57
15	70
16	79
17	87
18	91
19	96
20	97
21	100
22	120
23	121
24	126
25	135
26	136
27	142
28	147
29	157
30	175
31	177
32	187
33	190
34	205
35	210
36	211
37	217
38	220
39	222
40	232
41	246
42	250
43	255
44	262
45	289
46	297
47	300
48	301
49	304
50	307
51	310
52	324
53	327
54	330
55	331
56	342
57	346

n	a(n)
1	1
2	2
3	7
4	10
5	16
6	22
7	27
8	31
9	36
10	37
11	51
12	52
13	55
14	57
15	70
16	79
17	87
18	91
19	96
20	97
21	100
22	120
23	121
24	126
25	135
26	136
27	142
28	147
29	157
30	175
31	177
32	187
33	190
34	205
35	210
36	211
37	217
38	220
39	222
40	232
41	246
42	250
43	255
44	262
45	289
46	297
47	300
48	301
49	304
50	307
51	310
52	324
53	327
54	330
55	331
56	342
57	346