%I #11 Mar 30 2012 18:57:12
%S 2,14,4,254,18,34,6,65534,270,398,22,1294,40,62,9,4294967294,65790,
%T 73982,286,159998,418,574,27,1679614,1330,1762,46,4094,70,119,12
%N First of two complementary trees generated by the squares; the other tree is A183421.
%C Begin with the main tree A183169 generated by the squares:
%C ......................1
%C ......................2
%C ...........4.....................3
%C .......16.......6...........9..........5
%C ...256...20...36..8......81...12....25...7
%C Every n>2 is in the subtree from 4 or the subtree from 3. Therefore, on subtracting 2 from all entries of those subtrees, we obtain complementary trees: A183420 and A183421.
%F See the formulas at A183169 and A183422.
%e First three levels:
%e ..................2
%e .............14.........4
%e ..........254...18....34...6
%Y Cf. A183169, A183420, A183421, A183422, A183231 (analogous trees generated by the triangular numbers).
%K nonn,tabf
%O 1,1
%A _Clark Kimberling_, Jan 04 2011