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Add all model terms to scale and nominal formulae and perform
likelihood ratio tests. These tests can be viewed as goodness-of-fit
tests. With the logit link, nominal_test
provides likelihood
ratio tests of the proportional odds assumption. The scale_test
tests can be given a similar interpretation.
nominal_test(object, ...)# S3 method for clm
nominal_test(object, scope, trace=FALSE, ...)
scale_test(object, ...)
# S3 method for clm
scale_test(object, scope, trace=FALSE, ...)
A table of class "anova"
containing columns for the change
in degrees of freedom, AIC, the likelihood ratio statistic and a
p-value based on the asymptotic chi-square distribtion of the
likelihood ratio statistic under the null hypothesis.
for the clm
method an object of class
"clm"
, i.e., the result of a call to clm
.
a formula or character vector specifying the terms to add to scale
or nominal. In nominal_test
terms in scope already in
nominal
are ignored. In scale_test
terms in scope
already in scale
are ignored.
In nominal_test
the default is to add all terms
from formula
(location part) and scale
that are not
also in nominal
.
In scale_test
the default is to add
all terms from formula
(location part) that are not also in
scale
.
if TRUE
additional information may be given on the fits as
they are tried.
arguments passed to or from other methods.
Rune Haubo B Christensen
The definition of AIC is only up to an additive constant because the likelihood function is only defined up to an additive constant.
## Fit cumulative link model:
fm <- clm(rating ~ temp + contact, data=wine)
summary(fm)
## test partial proportional odds assumption for temp and contact:
nominal_test(fm)
## no evidence of non-proportional odds.
## test if there are signs of scale effects:
scale_test(fm)
## no evidence of scale effects.
## tests of scale and nominal effects for the housing data from MASS:
if(require(MASS)) {
fm1 <- clm(Sat ~ Infl + Type + Cont, weights = Freq, data = housing)
scale_test(fm1)
nominal_test(fm1)
## Evidence of multiplicative/scale effect of 'Cont'. This is a breach
## of the proportional odds assumption.
}
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