📄 gettimejump.m
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% function timeJumpMats = getTimeJump(G)%% get the two matrixes that are indicator matrixes for% the transition matrix reflecting pairs of states that% correspond to jumping ahead 3,2 and 1 time states% and ignoring the boundary condition states. % this is used when updating the transition matrixes in the% M-Step%% This has now been generalized to maxTimeSteps, rather than 3function timeJumpMats = getTimeJump(G)steps=1:G.maxTimeSteps;for tj=steps %tempMat=sparse(G.numStates,G.numStates); tempMat=logical(sparse(G.numStates,G.numStates)); for tt=1:G.numStates-G.numScales*G.maxTimeSteps; %or (maxTimeSteps-1) % above, because don't want boundary times % with different probabilities thisTime = G.stateToScaleTau(tt,2); validStates = find((G.stateToScaleTau(:,2)-thisTime)==tj); %tempMat(tt,validStates)=1; tempMat(tt,validStates)=true; end timeJumpMats{tj}=tempMat;end
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