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Bouveyron - 2004-2006 % % Reference: C. Bouveyron, S. Girard and C. Schmid, "High Dimensional Discriminant Analysis", % Communications in Statistics, Theory and methods, in press, 2007. % Global parameters model = 'AiBiQiDi'; display = 0; [N,p] = size(Xl.data); n_it = 25; n = floor(9 * size(Xl.data,1) / 10); seuils = [1e-3,5e-3,1e-2:1e-2:19e-2,2e-1:5e-2:4e-1]; dim_max = p-1; common_d = 0; % PARAMETERS MANAGEMENT varrem={}; for i=1:2:length(varargin) if ~isstr(varargin{i}) | ~exist(varargin{i},'var') varrem = varargin(i:end); end eval([varargin{i} '= varargin{i+1};']); end if ~isempty(strmatch(model,strvcat('AijBiQiD', 'AijBQiD', 'AiBiQiD', 'ABiQiD', 'AiBQiD', 'ABQiD','AjBQD', 'ABQD'),'exact')) common_d = 1; %fprintf('--> the dimensions will be common between classes!\n') end % Finding the optimal "seuil" ! fprintf('--> Learning: please wait '); if ~common_d for j=1:length(seuils) fprintf('.'); s = seuils(j); for i=1:n_it [Xtrn.data,Xtrn.cls,Xtst.data,Xtst.cls] = halfsampling(Xl.data,Xl.cls,n); prms = hdda_learn(Xtrn,'model',model,'seuil',s,'display',0); res = hdda_classif(prms,Xtst.data); taux(j,i) = sum(res == Xtst.cls) / size(Xtst.cls,1); end end fprintf('\n'); % Display results tx = mean(taux'); st = std(taux');[val,ind] = max(tx); s_opt = seuils(ind); fprintf('--> Optimal threshold: %g\n',s_opt); % Draw results if display, figure, plot(seuils,tx,'*'), hold on, plot(seuils(ind),tx(ind),'ro'), axis([0 seuils(end) min(tx)-(1-max(tx)) 1]) for i=1:length(seuils), plot([seuils(i),seuils(i)],[tx(i)-st(i)/2,tx(i)+st(i)/2],':+'), end end % Learn the classifier prms = hdda_learn(Xl,'model',model,'seuil',s_opt,'display',0) % Finding the optimal dimension ! else dims = [1:dim_max]; for d=1:dim_max fprintf('.'); for i=1:n_it [Xtrn.data,Xtrn.cls,Xtst.data,Xtst.cls] = halfsampling(Xl.data,Xl.cls,n); prms = hdda_learn(Xtrn,'model',model,'dim',d,'display',0); res = hdda_classif(prms,Xtst.data); taux(d,i) = sum(res == Xtst.cls) / size(Xtst.cls,1); end end fprintf('\n'); % Display results tx = mean(taux'); st = std(taux');[val,ind] = max(tx); d_opt = dims(ind); fprintf('--> Optimal dimension: %g\n',d_opt); % Draw results if display, figure, plot(tx,'-*'), hold on, plot(dims(ind),tx(ind),'ro'), axis([0 dim_max+1 min(tx)-(1-max(tx)) 1]) for i=1:dim_max, plot([i,i],[tx(i)-st(i)/2,tx(i)+st(i)/2],':+'), end end % Learn the classifier prms = hdda_learn(Xl,'model',model,'dim',dim_opt,'display',0) end %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% function [L,cls_l,T,cls_t] = halfsampling(X,cls,n); % [L,cls_l,T,cls_t] = halfsampling(X,cls,n); [N,p] = size(X); ind = randperm(N); L = X(ind(1:n),:); cls_l = cls(ind(1:n)); T = X(ind(n+1:end),:); cls_t = cls(ind(n+1:end));hdda_toolbox/README0000644000175000001440000000211010515470535013743 0ustar charlesusers**** High Dimensionality Discriminant Analysis (HDDA) Toolbox for Matlab **** * Author: Charles Bouveyron 2004-2006 * Reference: C. Bouveyron, S. Girard and C. Schmid, "High Dimensional Discriminant Analysis", Communications in Statistics, Theory and methods, in press, 2007. # Copyright (C) 2005,2006 Charles Bouveyron # # This program is free software; you can redistribute it and/or # modify it under the terms of the GNU General Public License # as published by the Free Software Foundation; either version 2 # of the License, or (at your option) any later version. # # This program is distributed in the hope that it will be useful, # but WITHOUT ANY WARRANTY; without even the implied warranty of # MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the # GNU General Public License for more details. # # You should have received a copy of the GNU General Public License # along with this program; if not, write to the Free Software # Foundation, Inc., 51 Franklin Street, Fifth Floor, Boston, MA 02110-1301, USA. hdda_toolbox/simul_data.m0000644000175000001440000000344510524136676015404 0ustar charlesusersfunction [X,Y,c] = simul_data(dim,n_train,n_test); % [X,Y,c] = simul_data(dim,n_train,n_test); display = 0; n = n_train + n_test; n_1 = floor(4*n/10); n_2 = floor(3*n/10); n_3 = floor(3*n/10); m_1 = [0,zeros(1,dim-1)]; m_2 = [0 0 0 0 10,zeros(1,dim-5)]; m_3 = [0 0 0 0 0 0 0 0 0 -10,zeros(1,dim-10)]; d_1 = 2; d_2 = 5; d_3 = 10; % Classe 1 %Q = eye(dim); [Q,R] = qr(randn(dim)); %a_1 = linspace(150,75,d_1)'; a_1 = 150 * ones(d_1,1); b_1 = 15 ; S_1 = Q' * diag([a_1;b_1 * ones(dim-d_1,1)]) * Q; dens_1 = gaussdens('m',m_1,'var',S_1); x = rand(dens_1,n_1); offset = 2; % Classe 2 %Q = eye(dim); [Q,R] = qr(randn(dim)); %a_2 = linspace(100,50,d_2)'; a_2 = 75 * ones(d_2,1); b_2 = 10; S_2 = Q' * diag([b_2 * ones(offset,1);a_2;b_2 * ones(dim-(offset+d_2),1)]) * Q; dens_2 = gaussdens('m',m_2,'var',S_2); y = rand(dens_2,n_2); data = [x;y]; cls = [ones(n_1,1);2*ones(n_2,1)]; offset = 5; % Classe 3 %Q = eye(dim); [Q,R] = qr(randn(dim)); %a_3 = linspace(70,20,d_3)'; a_3 = 50 * ones(d_3,1); b_3 = 5; S_3 = Q' * diag([b_3 * ones(offset,1);a_3;b_3 * ones(dim-(offset+d_3),1)]) * Q; dens_3 = gaussdens('m',m_3,'var',S_3); z = rand(dens_3,n_3); data = [data;z]; cls = [cls;3*ones(n_3,1)]; % Split into X and Y ind = randperm(n); X.data = data(ind(1:n_train),:); X.cls = cls(ind(1:n_train)); Y.data = data(ind(n_train+1:n),:); Y.cls = cls(ind(n_train+1:n)); % Informations if display, fprintf('* Train and test set sizes: %g and %g\n',n_train,n_test); fprintf('* Space dimension: %g\n',dim); fprintf('* Subspace dimensions: %g, %g and %g\n',d_1,d_2,d_3); fprintf('* Parameters a_i: %g, %g and %g\n',a_1,a_2,a_3); fprintf('* Parameters b_i: %g, %g and %g\n',b_1,b_2,b_3); end % Return parameters c = densitycl({dens_1,dens_2,dens_3},'prop',[n_1,n_2,n_3]./n);hdda_toolbox/hdda_demo.m0000644000175000001440000000213610526635324015156 0ustar charlesusers% High Dimensionality Discriminant Analysis (demonstration) % % Authors: C. Bouveyron - 2004-2006 % % Reference: C. Bouveyron, S. Girard and C. Schmid, "High Dimensional Discriminant Analysis", % Communications in Statistics, Theory and methods, in press, 2007. fprintf('\n- Loading of simulated high-dimensional data\n') fprintf('load(''hd_data.mat'');\n') load('hd_data.mat' ); fprintf('\n- Press the keyboard to continue ...\n\n'), pause() fprintf('- Looking for the model with the smallest BIC value\n') fprintf('prms =hdda_learn(X,''model'',''best'',''seuil'',0.2);\n') prms = hdda_learn(X,'model','best','seuil',0.2); fprintf('\n- Press the keyboard to continue ...\n\n'), pause() fprintf('- Learning parameters of a specific model\n') fprintf('prms = hdda_learn(X,''model'',''AiBQiDi'',''seuil'',0.2)\n'); prms = hdda_learn(X,'model','AiBQiDi','seuil',0.2); fprintf('\n- Press the keyboard to continue ...\n\n'), pause() fprintf('- Classification of the test data using the learned model\n') fprintf('[cls,P] = hdda_classif(prms,Y)\n'); [cls,P] = hdda_classif(prms,Y); hdda_toolbox/hdda_learn.m0000755000175000001440000002537610526633721015350 0ustar charlesusersfunction prms = hdda_learn(Xl,varargin); % High Dimensional Discriminant Analysis (learning) % % Usage: (1) prms = hdda_learn(X,'model','best','seuil',s); % (1) prms = hdda_learn(X,'model','best','dim',d); % (3) prms = hdda_learn(X,'model','AijBiQiDi','seuil',s); % (4) prms = hdda_learn(X,'model','AijBiQiD','dim',d); % % Input: % - X: training data made of X.data and X.cls % - model: 'AijBiQiDi', 'AijBQiDi', 'AiBiQiDi', 'ABiQiDi', 'AiBQiDi', 'ABQiDi', % 'AijBiQiD', 'AijBQiD', 'AiBiQiD', 'ABiQiD', 'AiBQiD', 'ABQiD', % 'AjBQD', 'ABQD', 'best'. % Output: % - prms: learned model parameters % * prms.model: model used % * prms.bic: bic value % * prms.k: number of classes % * prms.p: original dimension of the data % * prms.prop: proportions of the classes % * prms.a: parameters a_ij c % * prms.b: parameters b_i of the classes % * prms.d: intrinsic dimensions of the classes % * prms.m: means of the classes; % * prms.Q: orientations matrices Q_i of the classes % % Authors: C. Bouveyron - 2004-2006 % % Reference: C. Bouveyron, S. Girard and C. Schmid, "High Dimensional Discriminant Analysis", % Communications in Statistics, Theory and methods, in press, 2007. %%%%%%%%%%%%%%%%%%%% Initialization %%%%%%%%%%%%%%%%%%%% % Global parameters seuil = 0.2; dim = []; model = 'AiBiQiDi'; % Data management data = Xl.data; cls = Xl.cls; % PARAMETERS MANAGEMENT varrem={}; for i=1:2:length(varargin) if ~isstr(varargin{i}) | ~exist(varargin{i},'var') varrem = varargin(i:end); end eval([varargin{i} '= varargin{i+1};']); end % Test of parameter value if seuil>=1 || seuil<=0, error('> The parameter ''seuil'' must be strictly within ]0,1[!'); end if isempty(strmatch(model,strvcat('AijBiQiDi', 'AijBQiDi', 'AiBiQiDi', 'ABiQiDi', 'AiBQiDi', 'ABQiDi',... 'AijBiQiD', 'AijBQiD', 'AiBiQiD', 'ABiQiD', 'AiBQiD', 'ABQiD','AjBQD', 'ABQD','best'),'exact')) error('--> The parameter ''model'' is not valide: see the help of hdda.'); end % Calling the main function %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% if isequal(model,'best') % looking for the model with the smallest BIC value if isempty(dim), % models with free dimensions models = {'AijBiQiDi', 'AijBQiDi', 'AiBiQiDi', 'ABiQiDi', 'AiBQiDi', 'ABQiDi'}; fprintf('--> Bic values of the HDDA models with free dimensions:\n'); for i = 1:length(models) prms_t{i} = learn(data,cls,models{i},seuil,dim); bic(i) = prms_t{i}.bic; fprintf(' - model %s: %g\n',models{i},bic(i)); end else % models with common dimensions models = {'AijBiQiD', 'AijBQiD', 'AiBiQiD', 'ABiQiD', 'AiBQiD', 'ABQiD'}; fprintf('--> Bic values of the HDDA models with common dimensions:\n'); for i = 1:length(models) prms_t{i} = learn(data,cls,models{i},seuil,dim); bic(i) = prms_t{i}.bic; fprintf(' - model %s: %g\n',models{i},bic(i)); end end [val,ind] = min(fliplr(bic)); prms = prms_t{ind}; fprintf('--> Best model: %s\n',prms_t{ind}.model); else prms = learn(data,cls,model,seuil,dim); fprintf('--> Used model: %s\n',prms.model); end %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % SUB-FUNCTION % %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% function prms = learn(data,cls,model,seuil,dim); % Initialization of parameters k = max(cls); common_d = 0; [N,p] = size(data); for i=1:k, X{i} = data(cls==i,:); m(i,:) = mean(X{i}); end if ~isempty(strmatch(model,strvcat('AijBiQiD', 'AijBQiD', 'AiBiQiD', 'ABiQiD', 'AiBQiD', 'ABQiD','AjBQD', 'ABQD'),'exact')) common_d = 1; %fprintf('--> the dimensions will be common between classes!\n') end %%%%%%%%%%%%%%%%%%%% Compute intrinsec dimensions and others %%%%%%%%%%%%%%%%%%%% L = zeros(k,p); for i=1:k % Compute the class proportion n(i) = size(X{i},1); prop(i) = n(i) / N; if n(i) < p, % if the number of observations is smaller than the dimension p Y = X{i} - repmat(m(i,:),size(X{i},1),1); [W,LL] = eig(Y*Y'); LL = diag(LL) ./ n(i); [LL,ind] = sort(LL,'descend'); Tr(i) = sum(LL); else % otherwise Sigma{i} = cov(X{i},1); Tr(i) = trace(Sigma{i}); LL = eig(Sigma{i}); [LL,ind] = sort(LL,'descend'); end % Find intrinsic dimensions using the sree-test of Cattell if common_d, d(i) = dim; else sc = diff([LL(2:end),LL(1:end-1)],1,2); for j=1:p-1, if prod(double(sc(j+1:end) < seuil*max(sc))), d(i) = j; break; end end end % Find the d_i eigenvectors L(i,1:d(i)) = LL(1:d(i))'; if n(i) < p, V{i} = Y' * W(:,ind(1:d(i))); else opt.disp = 0; [V{i},LL] = eigs(Sigma{i},d(i),'LM',opt); end clear Y end %%%%%%%%%%%%%%%%%%%% Models with free and common Q_i %%%%%%%%%%%%%%%%%%%% switch model case {'AijBiQiDi','AijBiQiD'} % Models [a_ij b_i Q_i d_i] and [a_ij b_i Q_i d] a = zeros(max(d(i)),k); for i=1:k a(1:d(i),i) = L(i,1:d(i)); b(i) = (Tr(i) - sum(L(i,1:d(i)),2)) / (p-d(i)); end if isequal(model,'AijBiQiDi') q = (k*p+k-1) + sum( d.*(p-(d+1)/2) ) + sum(d) + 2*k; else q = (k*p+k-1) + sum( d.*(p-(d+1)/2) ) + sum(d) + k + 1; end case {'AijBQiDi','AijBQiD'} % Models [a_ij b Q_i d_i] and [a_ij b Q_i d] a = zeros(max(d(i)),k); for i=1:k a(1:d(i),i) = L(i,1:d(i)); s(i) = (Tr(i) - sum(L(i,1:d(i)),2)); end b(1:k) = sum(n.*s) / sum(n.*(p-d)); clear s; if isequal(model,'AijBQiDi') q = (k*p+k-1) + sum( d.*(p-(d+1)/2) ) + sum(d) + k + 1; else q = (k*p+k-1) + sum( d.*(p-(d+1)/2) ) + sum(d) + 2; end case {'AjBiQiD'} % Model [a_j b_i Q_i d] a = zeros(max(d(i)),k); W = zeros(p); for i=1:k, W = W + prop(i).*Sigma{i}; b(i) = (Tr(i) - sum(L(i,1:d(i)),2)) / (p-d(i)); end opt.disp = 0; [VV,LL] = eigs(W,dim,'LM',opt); LL = diag(LL); a(1:dim,1:k) = repmat(LL(1:dim),1,k); q = (k*p+k-1) + sum( d.*(p-(d+1)/2) ) + k + dim + 1; case {'AjBQiD'} % Model [a_j b Q_i d] a = zeros(max(d(i)),k); W = zeros(p); for i=1:k W = W + prop(i).*Sigma{i}; s(i) = (Tr(i) - sum(L(i,1:d(i)),2)); end b(1:k) = sum(n.*s) / sum(n.*(p-d)); clear s; opt.disp = 0; [VV,LL] = eigs(W,dim,'LM',opt); LL = diag(LL); a(1:dim,1:k) = repmat(LL(1:dim),1,k); q = (k*p+k-1) + sum( d.*(p-(d+1)/2) ) + dim + 2; case {'AiBiQiDi','AiBiQiD'} % Model [a_i b_i Q_i] for i=1:k a(i) = sum(L(i,1:d(i)),2) / d(i); b(i) = (Tr(i) - sum(L(i,1:d(i)),2)) / (p-d(i)); end if isequal(model,'AiBiQiDi') q = (k*p+k-1) + sum( d.*(p-(d+1)/2) ) + 3*k; else q = (k*p+k-1) + sum( d.*(p-(d+1)/2) ) + 2*k + 1; end case {'ABiQiDi','ABiQiD'} % Model [a b_i Q_i] for i=1:k, s(i) = sum(L(i,1:d(i))); b(i) = (Tr(i) - sum(L(i,1:d(i)),2)) / (p-d(i)); end a(1:k) = sum(n.*s) / sum(n.*d); clear s; if isequal(model,'ABiQiDi') q = (k*p+k-1) + sum( d.*(p-(d+1)/2) ) + 2*k + 1; else q = (k*p+k-1) + sum( d.*(p-(d+1)/2) ) + k + 2; end case {'AiBQiDi','AiBQiD'} % Model [a_i b Q_i] for i=1:k, s(i) = (Tr(i) - sum(L(i,1:d(i)),2)); a(i) = sum(L(i,1:d(i)),2) / d(i); end b(1:k) = sum(n.*s) / sum(n.*(p-d)); clear s; if isequal(model,'AiBQiDi') q = (k*p+k-1) + sum( d.*(p-(d+1)/2) ) + 2*k + 1; else q = (k*p+k-1) + sum( d.*(p-(d+1)/2) ) + k + 2; end case {'ABQiDi','ABQiD'} % Model [a b Q_i] for i=1:k, s1(i) = sum(L(i,1:d(i))); s2(i) = (Tr(i) - sum(L(i,1:d(i)),2)); end a(1:k) = sum(n.*s1) / sum(n.*d); b(1:k) = sum(n.*s2) / sum(n.*(p-d)); if isequal(model,'ABQiDi') q = (k*p+k-1) + sum( d.*(p-(d+1)/2) ) + k + 2; else q = (k*p+k-1) + sum( d.*(p-(d+1)/2) ) + 3; end case 'AjBQD' % Model [a_j b Q d] W = zeros(p); for i=1:k, W = W + prop(i).*Sigma{i}; end opt.disp = 0; [VV,LL] = eigs(W,dim,'LM',opt); LL = diag(LL); for i=1:k, V{i} = VV; end tr = trace(W); a(1:dim,1:k) = repmat(LL(1:dim),1,k); b(1:k) = (tr - sum(LL(1:dim))) / (p-dim); d(1:k) = dim; q = (k*p+k-1) + dim*(p-(dim+1)/2) + dim + 2; case 'ABQD' % Model [a b Q d] W = zeros(p); for i=1:k, W = W + prop(i).*Sigma{i}; end opt.disp = 0; [VV,LL] = eigs(W,d(i),'LM',opt); LL = diag(LL); for i=1:k, V{i} = VV; end tr = trace(W); a(1:k) = sum(LL(1:dim)) / dim; b(1:k) = (tr - sum(LL(1:dim))) / (p-dim); q = (k*p+k-1) + dim*(p-(dim+1)/2) + 3; otherwise fprintf('--> not yet implemented!') end % BIC value %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% switch model case {'AijBiQiDi','AijBiQiD','AijBQiDi','AijBQiD','AjBiQiD','AjBQiD','AjBQD'} ll = 0; for i=1:k Pa = ((data - repmat(m(i,:),N,1)) * V{i}) * V{i}'; Pb = Pa + repmat(m(i,:),N,1) - data; ai = a(1:d(i),i)'; K(:,i) = diag(Pa * V{i} * diag(1./ai) * V{i}' * Pa') ... + (1/b(i) * sum(Pb.^2,2)) + sum(log(ai)) ... + (p-d(i)) * log(b(i)) - 2 * log(prop(i)) + p * log(2*pi); ll = ll + sum(K(cls==i,i),1); end otherwise % other models ll = 0; for i=1:k Pa = ((data - repmat(m(i,:),N,1)) * V{i}) * V{i}'; Pb = Pa + repmat(m(i,:),N,1) - data; K(:,i) = 1/a(i) * sum(Pa.^2,2) + (1/b(i) * sum(Pb.^2,2)) ... + d(i) * log(a(i)) + (p-d(i)) * log(b(i)) - 2 * log(prop(i)) + p * log(2*pi); ll = ll + sum(K(cls==i,i),1); end end bic = (ll + q * log(N)) / N; %%%%%%%%%%%%%%%%%%%%%%%%%%%%% Return parameters %%%%%%%%%%%%%%%%%%%%%%%%%%%% prms.model = model; prms.bic = bic; prms.k = k; prms.p = p; prms.a = a; prms.b = b; prms.d = d; prms.prop = prop; prms.m = m; prms.Q = V;hdda_toolbox/hdda_classif.m0000755000175000001440000000474110517663514015667 0ustar charlesusersfunction [cls,P] = hdda_classif2_faster(prms,Y,varargin); % High Dimensionality Discriminant Analysis (classification) % % Usage: (1) [cls,P] = hdda_classif(prms,Y); % % Input: % - prms: parameters of classes % - Y: data to classify % % Output: % - cls: label of test data Y.data, % - P: a posteriori probabilities % % Authors: C. Bouveyron - 2004-2006 % % Reference: C. Bouveyron, S. Girard and C. Schmid, "High Dimensional Discriminant Analysis", % Communications in Statistics, Theory and methods, in press, 2007. % Initialization %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% if isstruct(Y), data = Y.data; if isfield(Y,'cls'), class = Y.cls; else class = []; end else data = Y; class = []; end [nt,pt] = size(data); model = prms.model; k = prms.k; p = prms.p; a = prms.a; b = prms.b; d = prms.d; prop = prms.prop; m = prms.m; Q = prms.Q; % Cost function computing %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% for i=1:k % Projection of test data in the eigenspace Ei Pa = ((data - repmat(m(i,:),nt,1)) * Q{i}) * Q{i}'; Pb = Pa + repmat(m(i,:),nt,1) - data; % Compute cost function K_i(x) switch model case {'AijBiQiDi','AijBiQiD','AijBQiDi','AijBQiD','AjBiQiD','AjBQiD','AjBQD'} ai = a(1:d(i),i)'; K(:,i) = diag(Pa * Q{i} * diag(1./ai) * Q{i}' * Pa') ... + (1/b(i) * sum(Pb.^2,2)) + sum(log(ai)) ... + (p-d(i)) * log(b(i)) - 2 * log(prop(i)) + p * log(2*pi); otherwise K(:,i) = 1/a(i) * sum(Pa.^2,2) + (1/b(i) * sum(Pb.^2,2)) + d(i) * log(a(i)) ... + (p-d(i)) * log(b(i)) - 2 * log(prop(i)) + p * log(2*pi); end end % a posteriori probabilities %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% P = exp(-0.5*K) ./ repmat(sum(exp(-0.5*K),2),1,k); if length(find(isnan(P)))~=0 | length(find(isinf(P)))~=0 fprintf('--> overflow switching to O(k*k) mode\n'); clear P; eksp = zeros(nt,k); for i=1:k for l=1:k eksps(:,l) = exp(0.5*(K(:,i) - K(:,l))); end P(:,i) = 1./sum(eksps,2); end end % Classification %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% [val,cls] = max(P,[],2); % Classification results %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% if ~isempty(class), tx = sum(cls == class) / length(cls); fprintf('--> Correct classification rate: %g \n',tx); end