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anova.llra

Analysis of Deviance for Linear Logistic Models with Relaxed Assumptions


Description

Compute an analysis of deviance table for one or more LLRA.

Usage

## S3 method for class 'llra'
anova(object, ...)

Arguments

object, ...

Objects of class "llra", typically the result of a call to LLRA.

Details

An analysis of deviance table will be calculated. The models in rows are ordered from the smallest to the largest model. Each row shows the number of parameters (Npar) and the log-likelihood (logLik). For all but the first model, the parameter difference (df) and the difference in deviance or the likelihood ratio (-2LR) is given between two subsequent models (with increasing complexity). Please note that interpreting these values only makes sense if the models are nested.

The table also contains p-values comparing the reduction in the deviance to the df for each row based on the asymptotic Chi^2-Distribution of the Likelihood ratio test statistic.

Value

An object of class "anova" inheriting from class "data.frame".

Warning:

The comparison between two or more models by anova will only be valid if they are fitted to the same dataset and if the models are nested. The function does not check if that is the case.

Author(s)

Thomas Rusch

See Also

The model fitting function LLRA.

Examples

## Not run: 
##An LLRA with 2 treatment groups and 1 baseline group, 5 items and 4
##time points. Item 1 is dichotomous, all others have 3, 4, 5, 6
##categories respectively.

#fit LLRA
ex2 <- LLRA(llraDat2[,1:20],mpoints=4,groups=llraDat2[,21])

#Imposing a linear trend for items 2 and 3 using collapse_W 
collItems2 <- list(c(32,37,42),c(33,38,43))
newNames2 <- c("trend.I2","trend.I3")
Wnew <- collapse_W(ex2$W,collItems2,newNames2)

#Estimating LLRA with the linear trend for item 2 and 3
ex2new <- LLRA(llraDat2[1:20],W=Wnew,mpoints=4,groups=llraDat2[21])

#comparing models with likelihood ratio test
anova(ex2,ex2new)
## End(Not run)

eRm

Extended Rasch Modeling

v1.0-2
GPL-3
Authors
Patrick Mair [cre, aut], Reinhold Hatzinger [aut], Marco J. Maier [aut], Thomas Rusch [ctb], Rudolf Debelak [ctb]
Initial release
2021-02-11

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