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#'Most recent changepoints
#'
#'@description Detecting most recent changepoints using censored data generated from MA model.
#'@param n length of series, default 500. The size of series(n) should
#' be greater than 200.
#'@param N number of series, default 100.
#'@param K number of most recent changepoints, default 5.
#'@param eps size of the mean change at the most recent changepoint.
#'@param rho ma coefficients
#'@param mu mean
#'@param siga standard deviation of innovations
#'@param rates either a vector of length 2 or a matrix with n rows and 2 columns.
#'In the vector case, the first element indicates the left-censor rate and
#'the second element indicates the right-censor rate. Set to NA if there
#'is no censoring. Interval censored data corresponds to setting both a
#'left-censor rate and right-censor rate. The default setting indicates
#'a right-censor rate 0.2 with no left censoring. The vector case handles
#'single censoring and the matrix case is for multiple censor points.
#'In this case each column indicates the corresponding censoring for
#'each observation.
#'@param Mrate fraction of missing values. Default is 0
#'@return an object of class 'censored' which is a list with four elements.
#' First element, 'data', is the censored time series. Second element,
#' 'mrc', indicates the most recent changepoints. Third element, 'series.mrc'
#' indicates which series is affecting from the most recent changepoint.
#'Fourth element, 'series.chpts' indicates the changepoints in each series.
#'@export
#'@examples
#' #Default example
#' library(cpcens)
#' ans<-MA1.data()
#' #example (right censoring)
#' # The size of series(n) should be greater than 200.
#' ans<-MA1.data ( n=500 , N = 100 , K = 5 , eps = 1 , rho=0.2,
#' mu = 0, siga = 1, rates = c(NA,0.4), Mrate=0 )
## function to sim a single series with given chpts and eps
## new chpt sim function
# # length of time series
# n = 500
# # dimension
# N = 100
# # number of MRC's
# K = 5
# # mu + eps - mean of last seg
# eps = 10
MA1.data = function( n=500 , N = 100 , K = 5 , eps = 1 ,
rho=0.6, mu = 0, siga = 1, rates = c(NA,0.2), Mrate=0 ) {
### alternative K<=10##
true.mrc.chpts = n-sample(20*(1:10) , K , replace = FALSE)
# which series carry MRC's
f = floor( N/K )
# reorder series
tsr = sample(1:N,N)
# locations of ordinary chpts
chpt.pot.locs = rbinom( min(true.mrc.chpts) , 1 , prob = 0.02)
chpt.locs = which( chpt.pot.locs == 1 )
# prop of series each chpt affects
alpha = runif(length(chpt.locs))
chpts.each.series = vector("list",N)
series.which.mrc = numeric(N)
data = matrix(nrow=N,ncol=n)
for (i in 1:N){
# which of the chpts are in this series
probs = runif(length(chpt.locs))
wc = which( probs < alpha )
# which most recent chpt is series affected by
w = which(tsr == i)
m = ceiling(w/f)
if (m >K){
m <- K
}
# which MRC affects ith series
series.which.mrc[i] = m
# changepoints in each series
chpts.each.series[[i]] = c( chpt.locs[wc] , true.mrc.chpts[m] )
sim_MA1_series_chpts = function( n , chpts , eps , rho ){
##########Randomly Generate Censored AR
rcma<-function (n , ma, mu , siga, rates, Mrate )
{
Rates <- rates
if (is.vector(rates))
Rates <- matrix(rep(rates, n), byrow = TRUE, ncol = 2)
y <- z <- mu + siga * as.vector(arima.sim(model = list(ma = ma
), n = n))
iy <- yL <- yR <- rep(NA, n)
cL <- quantile(z, Rates[, 1])
indL0 <- z > cL
indL <- !ifelse(is.na(indL0), TRUE, indL0)
y <- ifelse(indL, cL, z)
cR <- quantile(z, 1 - Rates[, 2])
indR0 <- z < cR
indR <- !ifelse(is.na(indR0), TRUE, indR0)
y <- ifelse(indR, cR, y)
indMissing <- is.element(1:n, sample(1:n, size = floor(Mrate *
n)))
y[indMissing] <- yL[indMissing] <- yR[indMissing] <- NA
indL <- indL & !indMissing
indR <- indR & !indMissing
indo <- !(indMissing | indL | indR)
iy <- rep("na", n)
iy[indo] <- "o"
iy[indL] <- "L"
iy[indR] <- "R"
ans <- list(y = y, iy = iy, censorPts = matrix(c(cL, cR),
ncol = 2), z = z)
class(ans) <- "censored"
ans
}
out <-rcma(n , ma=rho, mu , siga, rates, Mrate )
data<-out$y
mu = rnorm(1,0,2)
data[1:chpts[1]] = data[1:chpts[1]] + mu
if ( length(chpts) > 2 ){
for (i in 2:( length(chpts) - 1) ){
mu = rnorm(1,0,2)
data[ (chpts[i] + 1):( chpts[(i+1)] ) ] = data[ (chpts[i] + 1):( chpts[(i+1)] ) ] + mu
}
}
data[ ( tail(chpts,1) + 1 ):n] = data[ ( tail(chpts,1) + 1 ):n] + mu + eps
return(data)
}
data[i,] = sim_MA1_series_chpts( n , chpts.each.series[[i]] , eps , rho )
}
newlist = list("data" = data , "mrc" = true.mrc.chpts , "series.mrc" = series.which.mrc , "series.chpts" = chpts.each.series )
return(newlist)
}
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