📄 getlogtimetrans.m
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% function timeTransLogN = getLogTimeTrans(G)%% Calculate the log time transition probabilities,% using values defined in structure G, and an% normal distribution.%% (normalized probabilities)function timeTransAll = getLogTimeTrans(G)for ss=1:G.numSamples % starts off in non-log space, then log afterards timeTransLog = zeros(G.numTaus,G.numTaus); for tm1=1:G.numTaus-G.maxTimeSteps%4 %should have been 3? timeTransLog(tm1,(tm1+1:tm1+G.maxTimeSteps)) = G.D(ss,:); end %% always force the last G.maxTimeSteps time states to have the same %% transition probabilties, regardless of the value of G.D %% since these have fewer legal transitions, and hence would %% have to be updated seperately, and there are too few data %% to do this for lt=(G.maxTimeSteps-1):-1:1 %-1 because last one should be zero timeState = G.numTaus-lt; toStates = (timeState+1):G.numTaus; fixedProb = 1/length(toStates); timeTransLog(timeState,toStates) = fixedProb; end %% the above is a generalization of what we had for 3 states: %timeTransLog(end-2,(end-1:end)) = [0.5 0.5]; %timeTransLog(end-1,end) = [1]; warning off; timeTransLog = log(timeTransLog); warning on; timeTransLog(isnan(timeTransLog))=-Inf; timeTransAll{ss}=timeTransLog;endif ~exist('timeTransAll') keyboard;endreturn;show(exp(timeTransLogN),'Normalized Time Transitions');a=sum(exp(timeTransLogN),2);figure, plot(a,'+');unique(a)b=exp(timeTransLogN);b(1,1:5)b(2,1:5)
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