function [results,message] = runcontest(drawboard)
% Copyright 2002 The MathWorks, Inc.
if nargin == 0
drawboard = 0;
end
% Load the testsuite which contains the coordinates for the centers
% of each circle in the m-by-n-by-2 matrix gm where m is the number
% of boards, and n is the number of points on a board.
load('testsuite');
for k = 1:length(t),
bx = t(k).bx;
kd = t(k).kd;
npts = size(kd,1);
% Run the submission for current game board
time0 = cputime;
xy = solver(kd,bx);
timeElapsed = cputime-time0;
% Check the solution
% Check for the correct number of points
if size(xy,1) ~= npts
error('incorrect number of points returned')
end
if size(xy,2) ~= 2
error('should be two columns for xy')
end
% Check against box bounds
if min(xy(:,1)) < bx(1)
error('x too low')
end
if min(xy(:,2)) < bx(3)
error('y too low')
end
if max(xy(:,1)) > bx(2)
error('x too high')
end
if max(xy(:,2)) > bx(4)
error('y too high')
end
% Calculate distance matrix
x=xy(:,1);
y=xy(:,2);
[XY1,XY2] = meshgrid(x,y);
dist = sqrt((XY1 - XY1').^2 + (XY2 - XY2').^2);
% Calculate strain matrix
strainMatrix = dist - kd;
strainMatrix(kd < 0) = 0;
% plot
if drawboard
cla
rectangle('Position',[bx(1) bx(3) bx(2)-bx(1) bx(4)-bx(3)]);
% plot the compressive strains in blue
compstrain = strainMatrix;
compstrain(strainMatrix>=0) = 0;
compstrain(kd < 0) = 0;
gplot(compstrain,xy,'b')
hold on
% plot the expanding strains in red
compstrain = strainMatrix;
compstrain(strainMatrix<=0) = 0;
compstrain(kd < 0) = 0;
gplot(compstrain,xy,'r')
% plot the zero strains in black
compstrain(strainMatrix~=0) = 1;
compstrain(kd < 0) = 1;
compstrain=1-compstrain;
% plot in green instead!
gplot(compstrain,xy,'g')
plot(xy(:,1),xy(:,2),'.')
hold off
for i = 1:size(xy,1)
text(xy(i,1),xy(i,2),[' ',num2str(i)])
end
axis off
set(gcf,'Color','white')
pause
end
results(k,1) = sum(abs(strainMatrix(:)));
results(k,2) = timeElapsed;
end
message=sprintf('Average strain = %0.03f', sum(results(:,1))/size(results,1));