function R = spm_Pec_resels(L,W) % Returns the resel count for a point-list of voxels % FORMAT R = spm_Pec_resels(L,W) % L - point list of voxels {in voxels} % W - smoothness of the component fields {FWHM in voxels} % R - vector of RESEL counts %___________________________________________________________________________ % % Reference : Worsley KJ et al 1996, Hum Brain Mapp. 4:58-73 %___________________________________________________________________________ % Copyright (C) 2008 Wellcome Trust Centre for Neuroimaging % Karl Friston % $Id: spm_Pec_resels.m 1143 2008-02-07 19:33:33Z spm $ % Resel Counts %--------------------------------------------------------------------------- L = round(L); Ex = 0; Ey = 0; Ez = 0; Fxy = 0; Fxz = 0; Fyz = 0; C = 0; x = L(1,:); y = L(2,:); z = L(3,:); P = length(x); R = zeros(1,4); % characterize voxel space %--------------------------------------------------------------------------- for i = 1:P d = any(~any([x - L(1,i) - 1;y - L(2,i) - 0;z - L(3,i) - 0])); if d Ex = Ex + 1; d = any(~any([x - L(1,i) - 0;y - L(2,i) - 1;z - L(3,i) - 0])); d = d & any(~any([x - L(1,i) - 1;y - L(2,i) - 1;z - L(3,i) - 0])); if d Fxy = Fxy + 1; d = any(~any([x - L(1,i) - 0;y - L(2,i) - 0;z - L(3,i) - 1])); d = d & any(~any([x - L(1,i) - 1;y - L(2,i) - 0;z - L(3,i) - 1])); d = d & any(~any([x - L(1,i) - 1;y - L(2,i) - 1;z - L(3,i) - 1])); d = d & any(~any([x - L(1,i) - 0;y - L(2,i) - 1;z - L(3,i) - 1])); if d C = C + 1; end end d = any(~any([x - L(1,i) - 0;y - L(2,i) - 0;z - L(3,i) - 1])); d = d & any(~any([x - L(1,i) - 1;y - L(2,i) - 0;z - L(3,i) - 1])); if d Fxz = Fxz + 1; end end d = any(~any([x - L(1,i) - 0;y - L(2,i) - 1;z - L(3,i) - 0])); if d Ey = Ey + 1; d = any(~any([x - L(1,i) - 0;y - L(2,i) - 0;z - L(3,i) - 1])); d = d & any(~any([x - L(1,i) - 0;y - L(2,i) - 1;z - L(3,i) - 1])); if d Fyz = Fyz + 1; end end d = any(~any([x - L(1,i) - 0;y - L(2,i) - 0;z - L(3,i) - 1])); if d Ez = Ez + 1; end x(1) = []; y(1) = []; z(1) = []; end % Resel counts %--------------------------------------------------------------------------- r = 1./W(:); R(1) = P - (Ex + Ey + Ez) + (Fyz + Fxz + Fxy) - C; R(2) = (Ex - Fxy - Fxz + C)*r(1) + (Ey - Fxy - Fyz + C)*r(2) +... (Ez - Fxz - Fyz + C)*r(3); R(3) = (Fxy - C)*r(1)*r(2) + (Fxz - C)*r(1)*r(3) + (Fyz - C)*r(3)*r(2); R(4) = C*prod(r);