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%I #7 Jul 12 2015 19:49:16
%S 0,27,88,308,267,922,811,40,150,173,555,1751,3389,5859,10579,227865,
%T 560966,1382684,12331649,118447869
%N a(1)=0; for i>=1, a(i+1)=position of first occurrence of a(i) in decimal expansion of 1/e.
%C Recurrence sequence based on positions of digits in decimal places of 1/e.
%e So for example, a(2)=27 because 27th digit of 1/e after decimal point is 0.
%e a(3)=88 because 88th decimal digit of 1/e is where 27 appears,
%e a(4)=308 because 308th to 309th decimal digits of 1/e form "88" and so on.
%Y Cf. A097614 for the analogous recurrence sequence for Pi, A098266 for e recurrence, A098289 for log(2) recurrence, A098290 for Zeta(3) recurrence, A098319 for 1/Pi recurrence. See A068985 for digits of 1/e.
%K easy,nonn,base
%O 0,2
%A Mark Hudson (mrmarkhudson(AT)hotmail.com), Sep 03 2004
%E More terms from Ben Ross (bmr180(AT)psu.edu), Feb 01 2006
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