I am trying to use Levene's test (of package car), but I do
not understand quite well how to use it. '?levene.test' does
not unfortunately provide any example. My data are in a data
frame and correspond to 1 factor plus response. Could
someone please give me an example about how to use the com
I am trying to use Levene's test (of package car), but I do
not understand quite well how to use it. '?levene.test' does
not unfortunately provide any example. My data are in a data
frame and correspond to 1 factor plus response. Could
someone please give me an example about how to use the com
the value of the F-test is uncorrect.
If I calculate the Levene's Test for Homogeneity of Variance with SPSS I get
F = 5.128 Pr (> F) = 0.033
Why?
what is the exact formula which R calculate Levene's test for two groups?
Thanks
marta
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how do I calculate the differences from the mean?
levene.test(filedati$y , filedati$fertilizzante, location="mean")
Is it right?
regards
marta
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Why this?
I write:
radon.data <- list ("n", "J", "x", "y", "county")
radon.inits <- function (){
list (a=rnorm(J), b=rnorm(1), mu.a=rnorm(1),
sigma.y=runif(1), sigma.a=runif(1))
}
radon.parameters <- c ("a", "b", "mu.a", "sigma.y", "sigma.a")
# with 10 iterations
radon.1 <- bugs (rad
I have R2WinBUGS
and this is my radon1.bug
# Bugs code for multilevel model for radon
# with bsmt as an individual predictor
# varying-intercept model
model {
for (i in 1:n){
y[i] ~ dnorm (y.hat[i], tau.y)
y.hat[i] <- a[county[i]] + b*x[i]
}
b ~ dnorm (0, .0001)
tau.y <- pow(si
I have used the greedy.wilks to stepwise discriminant analysis, but it
doesn't work with my dataset.
I don't understand which is the problem
Could you help me please?
Thanks in advance
Marta
> str(data_indiciN2)
'data.frame': 200 obs. of 36 variables:
$ gruppo: Factor w/ 2 levels "0","1": 2
I don't understand which is the problem
Could you help me please?
Thanks in advance
Marta
> str(data_indiciN2)
'data.frame': 200 obs. of 36 variables:
$ gruppo: Factor w/ 2 levels "0","1": 2 2 2 2 2 2 2 2 2 2 ...
$ I001N2: num 19.32 8.22 28.35 7.24 14.7 ...
$ I002N2: num 2.92 2.5
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