mk_dbn.m

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function bnet = mk_dbn(intra, inter, node_sizes, varargin)% MK_DBN Make a Dynamic Bayesian Network.%% BNET = MK_DBN(INTRA, INTER, NODE_SIZES, ...) makes a DBN with arcs% from i in slice t to j in slice t iff intra(i,j) = 1, and % from i in slice t to j in slice t+1 iff inter(i,j) = 1,% for i,j in {1, 2, ..., n}, where n = num. nodes per slice, and t >= 1.% node_sizes(i) is the number of values node i can take on.% The nodes are assumed to be in topological order. Use TOPOLOGICAL_SORT if necessary.% See also mk_bnet.%% Optional arguments [default in brackets]% 'discrete' - list of discrete nodes [1:n]% 'observed' - the list of nodes which will definitely be observed in every slice of every case [ [] ]% 'eclass1' - equiv class for slice 1 [1:n]% 'eclass2' - equiv class for slice 2 [tie nodes with equivalent parents to slice 1]%    equiv_class1(i) = j means node i in slice 1 gets its parameters from bnet.CPD{j},%    i.e., nodes i and j have tied parameters.% 'intra1' - topology of first slice, if different from others% 'names' - a cell array of strings to be associated with nodes 1:n [{}]%    This creates an associative array, so you write e.g.%     'evidence(bnet.names{'bar'}) = 42' instead of  'evidence(2} = 42' %     assuming names = { 'foo', 'bar', ...}.%    % For backwards compatibility with BNT2, arguments can also be specified as follows%   bnet = mk_dbn(intra, inter, node_sizes, dnodes, eclass1, eclass2, intra1)%% After calling this function, you must specify the parameters (conditional probability% distributions) using bnet.CPD{i} = gaussian_CPD(...) or tabular_CPD(...) etc.n = length(intra);ss = n;bnet.nnodes_per_slice = ss;bnet.intra = intra;bnet.inter = inter;bnet.intra1 = intra;dag = zeros(2*n);dag(1:n,1:n) = bnet.intra1;dag(1:n,(1:n)+n) = bnet.inter;dag((1:n)+n,(1:n)+n) = bnet.intra;bnet.dag = dag;bnet.names = {};directed = 1;if ~acyclic(dag,directed)  error('graph must be acyclic')endbnet.eclass1 = 1:n;%bnet.eclass2 = (1:n)+n;bnet.eclass2 = bnet.eclass1;for i=1:ss  if isequal(parents(dag, i+ss), parents(dag, i)+ss)    %fprintf('%d has isomorphic parents, eclass %d\n', i, bnet.eclass2(i))  else    bnet.eclass2(i) = max(bnet.eclass2) + 1;    %fprintf('%d has non isomorphic parents, eclass %d\n', i, bnet.eclass2(i))  endenddnodes = 1:n;bnet.observed = [];if nargin >= 4  args = varargin;  nargs = length(args);  if ~isstr(args{1})    if nargs >= 1, dnodes = args{1}; end    if nargs >= 2, bnet.eclass1 = args{2}; end    if nargs >= 3, bnet.eclass2 = args{3}; end    if nargs >= 4, bnet.intra1 = args{4}; end  else    for i=1:2:nargs      switch args{i},       case 'discrete', dnodes = args{i+1};        case 'observed', bnet.observed = args{i+1};        case 'eclass1',  bnet.eclass1 = args{i+1};        case 'eclass2',  bnet.eclass2 = args{i+1};        case 'intra1',  bnet.intra1 = args{i+1};        %case 'ar_hmm',  bnet.ar_hmm = args{i+1};  % should check topology       case 'names',  bnet.names = assocarray(args{i+1}, num2cell(1:n));        otherwise,  	error(['invalid argument name ' args{i}]);             end    end  endendbnet.observed = sort(bnet.observed); % for comparing setsns = node_sizes;bnet.node_sizes_slice = ns(:)';bnet.node_sizes = [ns(:) ns(:)];cnodes = mysetdiff(1:n, dnodes);bnet.dnodes_slice = dnodes;bnet.cnodes_slice = cnodes;bnet.dnodes = [dnodes dnodes+n];bnet.cnodes = [cnodes cnodes+n];bnet.equiv_class = [bnet.eclass1(:) bnet.eclass2(:)];bnet.CPD = cell(1,max(bnet.equiv_class(:)));eclass = bnet.equiv_class(:);E = max(eclass);bnet.rep_of_eclass = zeros(1,E);for e=1:E  mems = find(eclass==e);  bnet.rep_of_eclass(e) = mems(1);endss = n;onodes = bnet.observed;hnodes = mysetdiff(1:ss, onodes);bnet.hidden_bitv = zeros(1,2*ss);bnet.hidden_bitv(hnodes) = 1;bnet.hidden_bitv(hnodes+ss) = 1;bnet.parents = cell(1, 2*ss);for i=1:ss  bnet.parents{i} = parents(bnet.dag, i);  bnet.parents{i+ss} = parents(bnet.dag, i+ss);endbnet.auto_regressive = zeros(1,ss);% ar(i)=1 means (observed) node i depends on i in the  previous slicefor o=bnet.observed(:)'  if any(bnet.parents{o+ss} <= ss)    bnet.auto_regressive(o) = 1;  endend

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