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#'@title Cramer-von Mises Moebius statistics for testing independence between the innovations of 2 series of same length
#'@description This function computes the Cramer-von Mises statistics between x(t) and y(t-l), for l=-lag,.., lag, and also the combinations of the p-values of these statistics.
#'
#'@param x Pseudo-observations (or residuals) of first series
#'@param y Pseudo-observations (or residuals) of second series
#'@param lag Maximum number of lags around 0
#'@param graph Set to TRUE for a dependogram for all possible lags.
#
#'
#'@return \item{cvm}{Cramer-von Mises statistics for all lags}
#'@return \item{Wstat}{Sum of (unbiased) Cramer-von Mises statistics}
#'@return \item{Fstat}{Combination of p-values of the Cramer-von Mises statistics}
#'@return \item{pvalue}{List of p-values for the cvm, Wstat, and Fstat}
#'@references Duchesne, Ghoudi & Remillard (2012). On Testing for independence between the innovations of several time series. CJS, vol. 40, 447-479.
#'
#'@examples
#'data(gas)
#'out <-cvm_2series(gas$xres,gas$yres,3)
#'
#'@export
cvm_2series = function(x,y,lag,graph=TRUE)
{
m = 2*lag+1;
T12 = vector(mode = "double", length=m);
PV12 = vector(mode = "double", length=m);
n = length(x);
out0 = .C("cvm2d",as.double(x),
as.double(y),
as.integer(n),
as.integer(lag),
T120=double(m),
PV120=double(m),
W12= double(1),
PVW12 = double(1),
F12= double(1),
PVF12 = double(1))
iid = vector(mode="double",length=m);
sum3 = 0;
iid = vector(mode= "integer",length = m);
for(l in 0:lag)
{
sum3 = sum3+1;
iid[sum3] = lag+l+1;
}
for(l in 1:lag)
{
sum3 = sum3+1;
iid[sum3] = lag-l+1;
}
for (i in 1:m) {
T12[iid[i]] = out0$T120[i];
PV12[iid[i]] = out0$PV120[i];
}
pvalue=list(cvm = PV12,Wstat = out0$PVW12,Fstat =out0$PVF12)
out = list(cvm=T12,Wstat=out0$W12, Fstat=out0$F12,pvalue=pvalue,subsets=c(-lag:lag))
if(graph)
{
Dependogram(out,stat="cvm")
}
out
}
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