📄 kmeans.m
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% function [centres, options, post, errlog] = kmeans(...)%% This function has been adopted from a k means implementation% copyright (c) Christopher M Bishop, Ian T Nabney (1996, 1997)function [centres, options, post, errlog] = kmeans(centres, data, options, measure)[ndata, data_dim] = size(data);[ncentres, dim] = size(centres);if dim ~= data_dim error('Data dimension does not match dimension of centres')endif (ncentres > ndata) error('More centres than data')end% Sort out the optionsif (options(14)) niters = options(14);else % niters = 25; % AS was this for a long time niters = 50; niters = 100; % just for ml paper examplesendstore = 0;if (nargout > 3) store = 1; errlog = zeros(1, niters);end% Check if centres and posteriors need to be initialised from dataif (options(5) == 1) % Do the initialisation perm = randperm(ndata); perm = perm(1:ncentres); % Assign first ncentres (permuted) data points as centres centres = data(perm, :);end% Matrix to make unit vectors easy to constructid = eye(ncentres);% Main loop of algorithmfor n = 1:niters % Save old centres to check for termination old_centres = centres; % Calculate posteriors based on existing centres d2 = sqrt(-log((feval(measure,data,centres)))); % Assign each point to nearest centre [minvals, index] = min(d2', [], 1); post = id(index,:); num_points = sum(post, 1); % Adjust the centres based on new posteriors for j = 1:ncentres if (num_points(j) > 0) centres(j,:) = sum(data(find(post(:,j)),:), 1)/num_points(j); end end % Error value is total squared distance from cluster centres e = sum(minvals); if store errlog(n) = e; end if options(1) > 0 fprintf(1, 'Cycle %4d Error %11.6f\n', n, e); end if n > 1 % Test for termination if max(max(abs(centres - old_centres))) < options(2) & ... abs(old_e - e) < options(3) options(8) = e; return; end end old_e = e;end% If we get here, then we haven't terminated in the given number of % iterations.options(8) = e;if (options(1) >= 0)% disp('Warning: Maximum number of iterations has been exceeded');end
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