A338837 - cp's OEIS frontend

A338837 Decimal expansion of the smallest positive number 'c' such that numbers of the form 1+floor(c^(n^1.5)) for all n >= 0 are distinct primes.

n	a(n)
1	2
2	2
3	6
4	7
5	9
6	9
7	6
8	2
9	6
10	7
11	7
12	0
13	6
14	7
15	2
16	4
17	2
18	4
19	7
20	3
21	2
22	8
23	5
24	5
25	3
26	2
27	8
28	0
29	7
30	2
31	5
32	3
33	7
34	1
35	7
36	7
37	4
38	5
39	2
40	7
41	0
42	4
43	2
44	2
45	5
46	4
47	4
48	0
49	0
50	8
51	1
52	8
53	7
54	7
55	2
56	2
57	7
58	5
59	5
60	9
61	0
62	8
63	2
64	9
65	0
66	5
67	0
68	7
69	8
70	3
71	7
72	4
73	0
74	7
75	5
76	1
77	4
78	6
79	9
80	5
81	7
82	3
83	5
84	7
85	2
86	1
87	7
88	3
89	8
90	3
91	6
92	2
93	9
94	0
95	9
96	9
97	2
98	5
99	7
100	0
101	0
102	4
103	2
104	7
105	3
106	1
107	5
108	8
109	7
110	3
111	1
112	7
113	1
114	1
115	5
116	7
117	6
118	5
119	8
120	8
121	1
122	9
123	3
124	4
125	0
126	9
127	7
128	2
129	8
130	1
131	1
132	3
133	9
134	0

[2, 2, 6, 7, 9, 9, 6, 2, 6, 7, 7, 0, 6, 7, 2, 4, 2, 4, 7, 3, 2, 8, 5, 5, 3, 2, 8, 0, 7, 2, 5, 3, 7, 1, 7, 7, 4, 5, 2, 7, 0, 4, 2, 2, 5, 4, 4, 0, 0, 8, 1, 8, 7, 7, 2, 2, 7, 5, 5, 9, 0, 8, 2, 9, 0, 5, 0, 7, 8, 3, 7, 4, 0, 7, 5, 1, 4, 6, 9, 5, 7, 3, 5, 7, 2, 1, 7, 3, 8, 3, 6, 2, 9, 0, 9, 9, 2, 5, 7, 0, 0, 4, 2, 7, 3, 1, 5, 8, 7, 3, 1, 7, 1, 1, 5, 7, 6, 5, 8, 8, 1, 9, 3, 4, 0, 9, 7, 2, 8, 1, 1, 3, 9, 0]

cp's OEIS Frontend

A338837 Decimal expansion of the smallest positive number 'c' such that numbers of the form 1+floor(c^(n^1.5)) for all n >= 0 are distinct primes.

Table of values

List of values

n	a(n)
1	2
2	2
3	6
4	7
5	9
6	9
7	6
8	2
9	6
10	7
11	7
12	0
13	6
14	7
15	2
16	4
17	2
18	4
19	7
20	3
21	2
22	8
23	5
24	5
25	3
26	2
27	8
28	0
29	7
30	2
31	5
32	3
33	7
34	1
35	7
36	7
37	4
38	5
39	2
40	7
41	0
42	4
43	2
44	2
45	5
46	4
47	4
48	0
49	0
50	8
51	1
52	8
53	7
54	7
55	2
56	2
57	7
58	5
59	5
60	9
61	0
62	8
63	2
64	9
65	0
66	5
67	0
68	7
69	8
70	3
71	7
72	4
73	0
74	7
75	5
76	1
77	4
78	6
79	9
80	5
81	7
82	3
83	5
84	7
85	2
86	1
87	7
88	3
89	8
90	3
91	6
92	2
93	9
94	0
95	9
96	9
97	2
98	5
99	7
100	0
101	0
102	4
103	2
104	7
105	3
106	1
107	5
108	8
109	7
110	3
111	1
112	7
113	1
114	1
115	5
116	7
117	6
118	5
119	8
120	8
121	1
122	9
123	3
124	4
125	0
126	9
127	7
128	2
129	8
130	1
131	1
132	3
133	9
134	0

n	a(n)
1	2
2	2
3	6
4	7
5	9
6	9
7	6
8	2
9	6
10	7
11	7
12	0
13	6
14	7
15	2
16	4
17	2
18	4
19	7
20	3
21	2
22	8
23	5
24	5
25	3
26	2
27	8
28	0
29	7
30	2
31	5
32	3
33	7
34	1
35	7
36	7
37	4
38	5
39	2
40	7
41	0
42	4
43	2
44	2
45	5
46	4
47	4
48	0
49	0
50	8
51	1
52	8
53	7
54	7
55	2
56	2
57	7
58	5
59	5
60	9
61	0
62	8
63	2
64	9
65	0
66	5
67	0
68	7
69	8
70	3
71	7
72	4
73	0
74	7
75	5
76	1
77	4
78	6
79	9
80	5
81	7
82	3
83	5
84	7
85	2
86	1
87	7
88	3
89	8
90	3
91	6
92	2
93	9
94	0
95	9
96	9
97	2
98	5
99	7
100	0
101	0
102	4
103	2
104	7
105	3
106	1
107	5
108	8
109	7
110	3
111	1
112	7
113	1
114	1
115	5
116	7
117	6
118	5
119	8
120	8
121	1
122	9
123	3
124	4
125	0
126	9
127	7
128	2
129	8
130	1
131	1
132	3
133	9
134	0

n	a(n)
1	2
2	2
3	6
4	7
5	9
6	9
7	6
8	2
9	6
10	7
11	7
12	0
13	6
14	7
15	2
16	4
17	2
18	4
19	7
20	3
21	2
22	8
23	5
24	5
25	3
26	2
27	8
28	0
29	7
30	2
31	5
32	3
33	7
34	1
35	7
36	7
37	4
38	5
39	2
40	7
41	0
42	4
43	2
44	2
45	5
46	4
47	4
48	0
49	0
50	8
51	1
52	8
53	7
54	7
55	2
56	2
57	7
58	5
59	5
60	9
61	0
62	8
63	2
64	9
65	0
66	5
67	0
68	7
69	8
70	3
71	7
72	4
73	0
74	7
75	5
76	1
77	4
78	6
79	9
80	5
81	7
82	3
83	5
84	7
85	2
86	1
87	7
88	3
89	8
90	3
91	6
92	2
93	9
94	0
95	9
96	9
97	2
98	5
99	7
100	0
101	0
102	4
103	2
104	7
105	3
106	1
107	5
108	8
109	7
110	3
111	1
112	7
113	1
114	1
115	5
116	7
117	6
118	5
119	8
120	8
121	1
122	9
123	3
124	4
125	0
126	9
127	7
128	2
129	8
130	1
131	1
132	3
133	9
134	0