/usr/share/psychtoolbox-3/PsychRects/ArrangeRects.m is in psychtoolbox-3-common 3.0.11.20131230.dfsg1-1build1.
This file is owned by root:root, with mode 0o644.
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1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 33 34 35 36 37 38 39 40 41 42 43 44 45 46 47 48 49 50 51 52 53 54 55 56 57 58 59 60 61 62 63 64 65 66 67 68 69 70 71 72 73 74 75 76 77 78 | function cellRects=ArrangeRects(n,objectRect,windowRect,rightToLeft);
% cellRects=ArrangeRects(n,objectRect,windowRect,[rightToLeft]);
%
% Returns an array of n contiguous rects that achieve a visually
% pleasing arrangement of n objects of size objectRect within a
% window of size windowRect. Each row of the returned matrix is a rect.
% If the rightToLeft argument is supplied and nonzero then
% the cells are ordered right to left (like Hebrew letters).
% Otherwise they are ordered left to right (like English letters).
% The result depends on the proportions of the objectRect, but is
% independent of its size and position.
% Also see PsychRects.
% 5/12/96 dgp Wrote it, based on my Alphabet.c in TextInNoise.
% 5/16/96 dgp Updated it to work with 1x4, instead of 4x1, rect.
% 5/27/96 dgp more explanation.
% 7/10/96 dgp PsychRects
% Explanation:
% Distribute n objects of size objectRect in a window of size windowRect.
% We're making a table. The row and column spacings are uniform but need not be equal.
% We want a regular grid with uniform horizontal and vertical spaces between objects.
% All rows are fully occupied except the last, which is centered, but still grid-aligned.
% Here's the rationale for the calculation.
% ry=ratio of window to object heights.
% rx=ratio of window to object width.
% a=ry/rx
% We need to determine how many rows (ny) and columns (nx) we want.
% To show all the n objects we need nx*ny>=n, but we want as little excess as possible
% because excess cells will be blank, wasting space.
% To achieve similar gaps vertically and horizontally between objects
% we want the ratio ny/nx to be approximately equal to the ratio ry/rx=a.
% Multiplying together the two approximate relations gives us ny*ny=a*n, i.e. ny=sqrt(n*a).
% Dividing them gives us nx=sqrt(n/a).
% We then alternately find the smallest integers nx and ny with a product of at least than n.
if nargin<3 || nargin>4
error('Usage: cellRects=ArrangeRects(n,objectRect,windowRect,[rightToLeft]);');
end
if size(objectRect,2)~=4 || size(windowRect,2)~=4
error('Wrong size rect argument. Usage: cellRects=ArrangeRects(n,objectRect,windowRect,[rightToLeft]);');
end
if nargin<4
rightToLeft=0;
end
r=windowRect;
a=(RectHeight(r)/RectWidth(r))/(RectHeight(objectRect)/RectWidth(objectRect));
if(a>1)
nx=ceil(sqrt(n/a));
ny=ceil(n/nx);
nx=ceil(n/ny);
else
ny=ceil(sqrt(n*a));
nx=ceil(n/ny);
end
ny=ceil(n/nx);
empties=nx*ny-n;
% create a cell for each object
cellHeight=RectHeight(windowRect)/ny;
cellWidth=RectWidth(windowRect)/nx;
xx=1:nx;
if(rightToLeft)
xx=fliplr(xx);
end
i=1;
cellRects=zeros(n,4);
for y=1:ny;
for x=xx;
cellRect=SetRect(0,0,cellWidth,cellHeight);
cellRect=OffsetRect(cellRect,windowRect(RectLeft),windowRect(RectTop));
cellRect=OffsetRect(cellRect,(x-1)*cellWidth,(y-1)*cellHeight);
if(y<ny || ( x-1>=floor(empties/2) && nx-x>=ceil(empties/2) ) )
cellRects(i,:)=cellRect;
i=i+1;
if(i>n)break;end;
end
end
end
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