%I A067030
%S A067030 0,2,4,6,8,10,11,12,14,16,18,22,33,44,55,66,77,88,99,101,110,121,132,
%T A067030 141,143,154,161,165,176,181,187,198,201,202,221,222,241,242,261,262,
%U A067030 281,282,302,303,322,323,342,343,362,363,382,383,403,404,423,424,443
%N A067030 Numbers n of the form k + reverse(k) for at least one k.
%H A067030 <a href="Sindx_Res.html#RAA">Index entries for sequences related to Reverse 
               and Add!</a>
%F A067030 Contribution from Avik Roy (avik_3.1416(AT)yahoo.co.in), Feb 02 2009: 
               (Start)
%F A067030 Any (k+1) digit number N can be represented as,
%F A067030 N=sum_{i=0...k} (ai*10^i)
%F A067030 Rev(N)=sum_{i=0...k} [ai*10^(k-i)]
%F A067030 N+Rev(N)=sum_{i=0...k} [ai*(10^i+10^(k-i))]
%F A067030 The latter formula can produce all the terms of this sequence, the order 
               of terms is explicitly determined by the order of ai's [repeatation 
               of terms might not be avoided] (End)
%e A067030 0 belongs to the sequence since 0 + 0 = 0; 33 belongs to the sequence 
               since 12 + 21 = 33.
%o A067030 (ARIBAS): function a067030(a,b: integer); var k,n,i,rev: integer; st,
               nst: string; begin for n := a to b do k := 0; while k <= n do st 
               := itoa(k); nst := ""; for i := 0 to length(st) - 1 do nst := concat(st[i],
               nst); end; rev := atoi(nst); if n = k + rev then write(n,","); k 
               := n + 1; else inc(k); end; end; end; end; a067030(0,500);.
%Y A067030 Cf. A033865, A067031, A067032, A067033, A067034.
%Y A067030 Sequence in context: A097660 A154809 A153170 this_sequence A072427 A050420 
               A096922
%Y A067030 Adjacent sequences: A067027 A067028 A067029 this_sequence A067031 A067032 
               A067033
%K A067030 base,easy,nonn
%O A067030 0,2
%A A067030 Klaus Brockhaus (klaus-brockhaus(AT)t-online.de), Dec 29 2001