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%I #15 Aug 14 2013 02:22:55
%S 0,2,5,9,14,21,28,36,45,55,66,77,90,104,119,135,152,170
%N Partial sums of length of terms in A081368 where A081368(1) is set to 0.
%C Previous name was: The sequence of powers necessary to reconstruct Exp[0] from Thanh Diep's sequence A081368: E=Sum[A081368[n]/10^a(n),{n,1,Length}].
%D C. Pickover, Mazes for the Mind, St. Martin's Press, NY, 1992, p. 350-351.
%t a = {2, 71, 828, 1828, 45904, 5235360, 2874713, 52662497, 757247093, 6999595749, 66967627724, 76630353547, 5945713821785, 25166427427466, 391932003059921, 8174135966290435, 72900334295260595, 630738132328627943};
%t b = Table[Length[IntegerDigits[a[[n]]]], {n, 1, Length[a]}];
%t c = Table[Sum[b[[m]], {m, 1, n}] - 1, {n, 1, Length[b]}] Sum[a[[n]]/10^(c[[n]]), {n, 1, Length[a]}];
%t N[% - E, 100]
%o (PARI) v=[71, 828, 1828, 45904, 5235360, 2874713, 52662497, 757247093, 6999595749, 66967627724, 76630353547, 5945713821785, 25166427427466, 391932003059921, 8174135966290435, 72900334295260595, 630738132328627943];
%o concat([0],vector(#v,n,sum(j=1,n,#digits(v[j])))) \\ _Joerg Arndt_, Aug 13 2013
%K nonn,base,less
%O 1,2
%A _Roger L. Bagula_, Dec 14 2008
%E Edited by _Joerg Arndt_ and _Michel Marcus_, Aug 13 2013
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