ClarkeTest makes doing tests of non-nested models easy and clear. The
main testing function currently supports models of class lm
, glm
(binomial, poisson and negative binomial), polr
, clm
, multinom
,
mlogit
.
The initial code came from the
games
package which worked with
strategic game models as well as binomial GLMs and linear models. The
impetus for making this package was to extend the classes of models that
could be evaluated.
I re-wrote the function to call generic functions for the individual
log-likelihoods and the number of model parameters. This makes it easy
for others to extend the functionality by writing indivLogLiks
and
nparams
methods for a new model class.
- The
indivLogLiks
function should take the model object as its only argument and return a vector of the individual log-likelihoods for each observation in the estimation sample. Here is an example for objects of classclm
.
indivLogLiks.clm <- function(model){
probs <- predict(model, type="prob")$fit
ans <- log(probs)
return(ans)
}
- The
nparams
function should take the model object as its only argument and return a scalar that gives the number of parameters in the model. Here is an example for models of classclm
.
nparams.clm <- function(model){
length(coef(model))
}
- Additionally, the function uses the
nobs()
generic to find the number of observations. If there is nonobs()
method for the current model class, the user would have to write one of those, too. Here is an example of thenobs
method formlogit
objects.
nobs.mlogit <- function(object, ...){
length(object$fitted.values)
}
# Install release version from CRAN
install.packages("clarkeTest")
# Install development version from GitHub
remotes::install_github("davidaarmstrong/ClarkeTest")
Here is an example of how the function works:
library(clarkeTest)
data(conflictData)
lm1 <- lm(riots ~ log(rgdpna_pc) + log(pop*1000) +
polity2, data=conflictData)
lm2 <- lm(riots ~ rgdpna_pc + pop +
polity2, data=conflictData)
clarke_test(lm1, lm2)
#>
#> Clarke test for non-nested models
#>
#> Model 1 log-likelihood: -8446
#> Model 2 log-likelihood: -8433
#> Observations: 4381
#> Test statistic: 1830 (42%)
#>
#> Model 2 is preferred (p < 2e-16)