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%I A146993 #13 Jan 27 2022 08:01:36
%S A146993 1,1,5,1,12,1,24,2,47,2,53,1,70,1
%N A146993 Number of terms in A145848 with exactly 2n decimal digits.
%C A146993 It is shown by I. Bernshtein, see link, that a(2n+1)>=1 and 1<=a(2n)<=2. Thanks to Tanya Khovanova for this link.
%H A146993 I. Bernshtein, <a href="http://kvant.mccme.ru/1978/06/resheniya_zadachnika_kvanta_ma.htm">Solution of problem M460</a>.
%Y A146993 Cf. A145848, A146991.
%K A146993 more,nonn,base
%O A146993 1,3
%A A146993 _Zak Seidov_, Nov 04 2008
%E A146993 Definition, comment, and a(11) corrected, and a(12)-a(14) added, by _Jon E. Schoenfield_, Nov 19 2008

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