OFFSET
1,1
COMMENTS
The sequence has the infinite subsequence (4^n*(2^n+16), n=0,1,2,...), with corresponding (A,B,C) = (2^(n+2),2^(n+1),2^n).
EXAMPLE
(A, B, C) = (1, 4, 2) = 1^4 + 4^5 + 2^6 = 1 + 1024 + 64 = 1089 = 33^2, so 33 is a term.
(A, B, C) = (1, 4, 8) = 1^4 + 4^5 + 8^6 = 1 + 1024 + 262144 = 263169 = 513^2, so 513 is a term.
PROG
(PARI) is_A255830(D)=my(B, C=0, D2C6); while(1<D2C6=D^2-C++^6, B=0; while(0<D2C6-B++^5, ispower(D^2-C^6-B^5, 4)&&return(1)))
for(D=1, 9999, is_A255830(D)&&print1(D", ")) \\ Converted to integer arithmetic by M. F. Hasler, May 01 2015
CROSSREFS
KEYWORD
nonn
AUTHOR
M. F. Hasler, Apr 06 2015
EXTENSIONS
Inserted a(4)=33, a(18)=513 and removed doublet 1257 by Lars Blomberg, Apr 26 2015
STATUS
approved