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%I #9 Jul 22 2014 22:18:42
%S 8,8,16,24,40,64,96,160,256,408,648,1040,1664,2664,4264,6816,10912,
%T 17456,27928,44688,71496,114400,183040,292864,468576,749728,1199560,
%U 1919296,3070872,4913400,7861440,12578304,20125288,32200456,51520728,82433168,131893072
%N Number of nonnegative integers with property that their base 8/5 expansion (see A024647) has n digits.
%e a(2) = 8 because 50, 51, 52, 53, 54, 55, 56, and 57 are the base 8/5 expansions for the numbers 8-15 respectively and these are the only integers with 2 digits.
%o (Sage)
%o A=[1]
%o for i in [1..100]:
%o A.append(ceil(((8-5)/5)*sum(A)))
%o [8*x for x in A]
%Y Cf. A024647, A245356, A081848.
%K nonn,base
%O 1,1
%A _Tom Edgar_, Jul 21 2014
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