ZTrun | R Documentation |
An object of class "htest"
performing a z-test for Cuzick and Edwards T_{run} test statistic
which is based on the number of consecutive cases from the cases in the data under RL or CSR independence.
Under RL of n_1 cases and n_0 controls to the given locations in the study region, T_{run} approximately has N(E[T_{run}],Var[T_{run}]) distribution for large n.
The argument cc.lab
is case-control label, 1 for case, 0 for control, if the argument case.lab
is NULL
,
then cc.lab
should be provided in this fashion, if case.lab
is provided, the labels are converted to 0's
and 1's accordingly.
The logical argument var.sim (default=FALSE
) is for using the simulation estimated variance or the exact
variance for the variance of T_{run} in its standardization.
If var.sim=TRUE
, the simulation estimated variance is used for Var[T_{run}] (see varTrun.sim
),
otherwise the exact variance (see varTrun
) is used.
Moreover, when var.sim=TRUE
, the argument Nvar.sim
represents the number of resamplings
(without replacement) in the RL scheme, with default being 1000
.
The function varTrun
might take a very long time when data size is large (even larger than 50);
in this case, it is recommended to use var.sim=TRUE
in this function.
See also (\insertCitecuzick:1990;textualnnspat) and the references therein.
ZTrun( dat, cc.lab, alternative = c("two.sided", "less", "greater"), conf.level = 0.95, case.lab = NULL, var.sim = FALSE, Nvar.sim = 1000, ... )
dat |
The data set in one or higher dimensions, each row corresponds to a data point. |
cc.lab |
Case-control labels, 1 for case, 0 for control |
alternative |
Type of the alternative hypothesis in the test, one of |
conf.level |
Level of the upper and lower confidence limits, default is |
case.lab |
The label used for cases in the |
var.sim |
A logical argument (default is |
Nvar.sim |
The number of simulations, i.e., the number of resamplings under the RL scheme to estimate the
variance of T_{run}, used only when |
... |
are for further arguments, such as |
A list
with the elements
statistic |
The Z test statistic for the Cuzick and Edwards T_{run} test |
p.value |
The p-value for the hypothesis test for the corresponding alternative |
conf.int |
Confidence interval for the Cuzick and Edwards T_{run} value
at the given confidence level |
estimate |
Estimate of the parameter, i.e., the Cuzick and Edwards T_{run} value. |
null.value |
Hypothesized null value for the Cuzick and Edwards T_{run} value which is n_1 (n_1-1)/(n_0+1) for this function. |
alternative |
Type of the alternative hypothesis in the test, one of |
method |
Description of the hypothesis test |
data.name |
Name of the data set, |
Elvan Ceyhan
ceTrun
, ZceTk
, and ZTcomb
n<-20 #or try sample(1:20,1) #try also 40, 50, 60 set.seed(123) Y<-matrix(runif(3*n),ncol=3) cls<-sample(0:1,n,replace = TRUE) #or try cls<-rep(0:1,c(10,10)) ZTrun(Y,cls) ZTrun(Y,cls,method="max") ZTrun(Y,cls,var.sim=TRUE) ZTrun(Y,cls+1,case.lab = 2,alt="l") #try also ZTrun(Y,cls,conf=.9,alt="g") #cls as a factor na<-floor(n/2); nb<-n-na fcls<-rep(c("a","b"),c(na,nb)) ZTrun(Y,fcls,case.lab="a")
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