Search: id:A069014
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%I A069014
%S A069014 1,2,6,17,22,25,37,58,163
%N A069014 Difference between e^(Pi*sqrt(n)) and its rounded value is a new minimum.
%H A069014 University of Sheffield, Department of Pure Mathematics, <a href="http:/
               /www.shef.ac.uk/~puremath/theorems/nearint.html">Is e^(Pi*Sqrt(163)) 
               an integer?</a>
%H A069014 University of Sheffield, Department of Pure Mathematics, <a href="http:/
               /web.archive.org/web/20040818223300/www.shef.ac.uk/puremath/theorems/
               nearint.html">Is e^(Pi*Sqrt(163)) an integer?</a>
%t A069014 s = 1; Do[ t = Abs[ N[ E^(Pi*Sqrt[n]), 10^3] - Round[ E^(Pi*Sqrt[n])]]; 
               If[s > t, s = Abs[t]; Print[n]], {n, 1, 10^4}]
%Y A069014 Cf. A014708.
%Y A069014 Sequence in context: A139629 A057497 A063627 this_sequence A105146 A024310 
               A064516
%Y A069014 Adjacent sequences: A069011 A069012 A069013 this_sequence A069015 A069016 
               A069017
%K A069014 nonn
%O A069014 1,2
%A A069014 Robert G. Wilson v (rgwv(AT)rgwv.com), May 24 2002

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