%I A035514
%S A035514 0,1,2,3,31,5,51,52,8,81,82,83,831,13,131,132,133,1331,135,1351,1352,
%T A035514 21,211,212,213,2131,215,2151,2152,218,2181,2182,2183,21831,34,341,342,
%U A035514 343,3431,345,3451,3452,348,3481,3482,3483,34831,3413,34131,34132
%N A035514 Zeckendorf expansion of n: repeatedly subtract the largest Fibonacci 
               number you can until nothing remains.
%D A035514 Zeckendorf, E., Representation des nombres naturels par une somme des 
               nombres de Fibonacci ou de nombres de Lucas, Bull. Soc. Roy. Sci. 
               Liege 41, 179-182, 1972.
%H A035514 N. J. A. Sloane, <a href="classic.html#WYTH">Classic Sequences</a>
%e A035514 16 = 13 + 3, so a(16)=13_3 => 133.
%Y A035514 Cf. A035517, A035515, A035516.
%Y A035514 Sequence in context: A088115 A048986 A093712 this_sequence A114009 A143665 
               A074479
%Y A035514 Adjacent sequences: A035511 A035512 A035513 this_sequence A035515 A035516 
               A035517
%K A035514 nonn,easy
%O A035514 0,3
%A A035514 N. J. A. Sloane (njas(AT)research.att.com).
%E A035514 More terms from James A. Sellers (sellersj(AT)math.psu.edu), Dec 13 1999