Nothing
Mstep.hh.reduct.MSAR <-
function(data,theta,FB,sigma.diag=FALSE) {
T=dim(data)[1]
N.samples = dim(as.array(data))[2]
d = dim(as.array(data))[3]
if(is.null(d)|is.na(d)) {d = 1}
M <- attributes(theta)$NbRegimes
p <- attributes(theta)$order
order <- max(p,1)
data = array(data,c(T,N.samples,d))
data2 = array(0,c(order*d,T-order+1,N.samples))
cpt=1
for (o in order:1) {
for (kd in 1:d) {
data2[cpt,,] = data[o:(T-order+o),,kd]
cpt =cpt+1
}
}
T = length(o:(dim(data)[1]-order+o))
exp_num_trans = 0
exp_num_visit = 0
exp_num_visits1 = 0
postmix = 0
m = matrix(0,d*order,M) ; m_1 = m ; c = matrix(0,M,1) ; s=c ;
op = array(0,c(d*order,d*order,M) ); op_1 = op ; op_2 = op_1 ;
for (ex in 1:N.samples) {
obs = array(data2[,,ex],c(d*order,T))
xit = array(FB$probSS[,,,ex],c(M,M,T-2))
gamma = matrix(FB$probS[ex,1:(T-1),],T-1,M)
exp_num_trans = exp_num_trans+apply(xit,c(1,2),sum)
exp_num_visits1 = exp_num_visits1+gamma[1,]
postmix = postmix+apply(gamma,2,sum)
obs = t(obs)
for (j in 1:M) {
w = matrix(gamma[,j], 1,T-1)
wobs = obs[1:(T-1),] * repmat(t(w),1,d*order)
wobs_1= obs[2:T,] * repmat(t(w),1,d*order)
if (is.na(sum(obs))) {
wobs[is.na(wobs)] = 0
wobs_1[is.na(wobs_1)] = 0
obs[is.na(obs)] = 0
}
m[,j] = m[,j] + apply(wobs,2,sum)
m_1[,j] = m_1[,j] + apply(wobs_1, 2,sum)
op[,,j] = op[,,j] + t(wobs) %*% obs[1:(T-1),]
op_1[,,j] = op_1[,,j] + t(wobs) %*% obs[2:T,]
op_2[,,j] = op_2[,,j] + t(wobs_1) %*% obs[2:T,]
}
}
# Markov chain
prior = normalise(exp_num_visits1)
prior=matrix(prior,M,1)
transmat = mk_stochastic(exp_num_trans)
if (min(postmix)<1e-6) {stop("error : smoothing probabilities are to small, in one regime at least. You should revise initialisation.")}
moy <- array(0,c(M,d))
sigma <- list()
A2 <-list()
for (j in 1:M) {
#S = theta$sigma[[j]]
#Si = solve(S)
A2[[j]] = list()
# Cxx = postmix[j]*op[,,j] - m[,j]%*%t(m[,j])
# Cxy = postmix[j]*op_1[,,j] - m[,j]%*%t(m_1[,j])
Cxx = (postmix[j]*op[,,j] - m[,j]%*%t(m[,j]))/postmix[j]^2
Cxy = (postmix[j]*op_1[,,j] - m[,j]%*%t(m_1[,j]))/postmix[j]^2
Cyy = (postmix[j]*op_2[,,j] - m_1[,j]%*%t(m_1[,j]))/postmix[j]^2
A.th = theta$A[[j]][[1]]
S.th = theta$sigma[[j]]
SA.th = Cyy-Cxy%*%A.th-A.th%*%Cxy+A.th%*%Cxx%*%t(A.th)
ll0 = -sum(diag(SA.th%*%solve(S.th)))
cnt = 0
wA = which(A.th!=0)
lA = length(wA)
A = matrix(0,d*d,d*d)
b = matrix(Cxy,d*d,1)
lwi=0
lwj=0
for (id in 1:d){
wi = which(A.th[id,]!=0)
for (jd in 1:d){
cnt = cnt+1
A[cnt,lwi+(1:length(wi))] = Cxx[jd,wi]
A[cnt,lA+lwj+(1:(d-length(wi)))] = -S.th[-wi,jd]/2
}
lwj = lwj+(d-length(wi))
lwi = lwi+length(wi)
}
A2.lasso = matrix(0,d,d)
tmp = solve(A,b)[1:lA]
lwi = 0
for (id in 1:d){
wi = which(A.th[id,]!=0)
A2.lasso[id,wi] = tmp[lwi+(1:length(wi))]
lwi = lwi+length(wi)
}
tmp = (m_1[,j]-(A2.lasso)%*%m[,j])/postmix[j]
tmp2 = Cyy + A2.lasso %*% Cxx %*% t(A2.lasso)-(A2.lasso %*%Cxy + t(A2.lasso%*%Cxy))
S2.lasso = Cyy-Cxy%*%A2.lasso-A2.lasso%*%Cxy+A2.lasso%*%Cxx%*%t(A2.lasso)
ll1 = -sum(diag(S2.lasso%*%solve(tmp2)))
# print(paste("ll0 =",ll0, "ll1 =",ll1))
# for (id in 1:d){
# w = which(theta$A[[j]][[1]][id,]!=0)
# Cxx_w = Cxx[w,w]
# Cxy_w = (Cxy)[w,id]
# A2.lasso[id,w] = t(Cxy_w)%*%solve(Cxx_w)
# }
tmp = (m_1[,j]-(A2.lasso)%*%m[,j])/postmix[j]
tmp2 = Cyy + A2.lasso %*% Cxx %*% t(A2.lasso)-(A2.lasso %*%Cxy + t(A2.lasso%*%Cxy))
A2[[j]][[1]] = A2.lasso
if (sigma.diag) {
sigma[[j]]=diag(diag(tmp2[1:d,1:d]),d)
} else {
w = which(abs(theta$sigma[[j]])>0)
sigma[[j]] = matrix(0,d,d)
sigma[[j]][w]=tmp2[1:d,1:d][w]
#sigma[[j]]=tmp2[1:d,1:d]
}
moy[j,1:d] = tmp[1:d]
}
if (p>0) {
list(A=A2,A0=moy,sigma=sigma,prior=prior,transmat=transmat)
}
}
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