A386373 - cp's OEIS frontend

A386373 a(n) is the smallest integer w such that the equation x^2 + y^3 + z^4 = w^5 where GCD(x,y,z)=1 has exactly n positive integer solutions.

n	a(n)
1	2
2	7
3	17
4	25
5	9
6	100
7	44
8	57
9	117
10	49
11	73
12	81
13	33
14	89
15	177
16	193
17	305
18	161
19	257
20	273
21	425
22	289
23	697
24	441
25	313
26	689
27	369
28	593
29	809
30	233
31	761
32	1865
33	2001
34	857
35	1121
36	649
37	1353
38	865
39	521
40	1257
41	577
42	681
43	2081
44	1409
45	1169
46	1753
47	1801
48	1201
49	1745
50	2833
51	3853
52	3649
53	3353
54	1305
55	793

[2, 7, 17, 25, 9, 100, 44, 57, 117, 49, 73, 81, 33, 89, 177, 193, 305, 161, 257, 273, 425, 289, 697, 441, 313, 689, 369, 593, 809, 233, 761, 1865, 2001, 857, 1121, 649, 1353, 865, 521, 1257, 577, 681, 2081, 1409, 1169, 1753, 1801, 1201, 1745, 2833, 3853, 3649, 3353, 1305, 793]

cp's OEIS Frontend

A386373 a(n) is the smallest integer w such that the equation x^2 + y^3 + z^4 = w^5 where GCD(x,y,z)=1 has exactly n positive integer solutions.

Table of values

List of values