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root / _FullBNT / BNT / CPDs / @hhmmF_CPD / hhmmF_CPD.m @ 8:b5b38998ef3b
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function CPD = hhmmF_CPD(bnet, self, Qself, Fbelow, varargin) |
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% HHMMF_CPD Make the CPD for an F node in a hierarchical HMM |
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% CPD = hhmmF_CPD(bnet, self, Qself, Fbelow, ...) |
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% |
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% Qps |
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% \ |
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% \ |
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% Fself |
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% / | |
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% / | |
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% Qself Fbelow |
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% |
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% We assume nodes are ordered (numbered) as follows: Qps, Q, Fbelow, F |
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% All nodes numbers should be from slice 1. |
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% |
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% If Fbelow if missing, this becomes a regular tabular_CPD. |
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% Qps may be omitted. |
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% |
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% optional args [defaults] |
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% |
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% Qps - node numbers. |
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% termprob - termprob(k,i,2) = prob finishing given Q(d)=i and Q(1:d-1)=k [ finish in last state wp 0.9] |
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% |
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% hhmmF_CPD is a subclass of tabular_CPD so we inherit inference methods like CPD_to_pot, etc. |
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% |
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% We create an isolated tabular_CPD with no F parent to learn termprob |
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% so we can avail of e.g., entropic or Dirichlet priors. |
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% |
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% For details, see "Linear-time inference in hierarchical HMMs", Murphy and Paskin, NIPS'01. |
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Qps = []; |
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% get parents |
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for i=1:2:length(varargin) |
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switch varargin{i},
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case 'Qps', Qps = varargin{i+1};
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end |
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end |
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ns = bnet.node_sizes(:); |
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Qsz = ns(Qself); |
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Qpsz = prod(ns(Qps)); |
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CPD.Qsz = Qsz; |
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CPD.Qpsz = Qpsz; |
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ps = parents(bnet.dag, self); |
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CPD.Fbelow_ndx = find_equiv_posns(Fbelow, ps); |
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CPD.Qps_ndx = find_equiv_posns(Qps, ps); |
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CPD.Qself_ndx = find_equiv_posns(Qself, ps); |
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% set default arguments |
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p = 0.9; |
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%termprob(k,i,t) Might terminate if i=Qsz; will not terminate if i<Qsz |
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termprob = zeros(Qpsz, Qsz, 2); |
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termprob(:, Qsz, 2) = p; |
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termprob(:, Qsz, 1) = 1-p; |
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termprob(:, 1:(Qsz-1), 1) = 1; |
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for i=1:2:length(varargin) |
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switch varargin{i},
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case 'termprob', termprob = varargin{i+1};
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end |
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end |
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CPD.sub_CPD_term = mk_isolated_tabular_CPD([Qpsz Qsz 2], {'CPT', termprob});
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S = struct(CPD.sub_CPD_term); |
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CPD.termprob = S.CPT; |
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CPD = class(CPD, 'hhmmF_CPD', tabular_CPD(bnet, self)); |
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CPD = update_CPT(CPD); |
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