Not that I know of.  However, remember, the RAM format is just a matrix. 
It's fairly simple to write some code to scan through and make changes to
models.  For example, here's something to delete a specified path.  It
should be fairly simple to run through a set of paths, delete them
piecewise, fit the model, and then get a BIC (or other information
criterion) to create a BIC table.  Then again, those wouldn't be a priori
models, and might violate some of the spirit of using information
criteria...

delete.model.element<-function (delete.text, old.model, sort.by="path") {

        #determine what sort of model element we'll be evaluating
        col.index<-0
        if(sort.by=="path"){col.index<-1}
        if(sort.by=="variable"){col.index<-1}
        if(sort.by=="coefficient"){col.index<-2}
        if(col.index==0) stop("Cannot delete a ", sort.by)

        #blank vectors to start with
        col1<-vector()
        col2<-vector()
        col3<-vector()

        #purge spaces from delete.text
        delete.text<-strip.white(delete.text)
        
        for (line.num in 1:length(old.model[,1])){
                #purge spaces from the relevant line, just in case this is a 
path
                old.model[line.num, col.index]<-strip.white(old.model[line.num,
col.index])
                
                #see if this is a line to be deleted
                if(!(delete.text %p.in% old.model[line.num, col.index])){
                        col1<-c(col1,old.model[line.num,1])
                        col2<-c(col2,old.model[line.num,2])
                        col3<-c(col3,old.model[line.num,3])
                }
        }
        
        #now turn the columns into a RAM model
        ram<-cbind(col1, col2, col3)
        class(ram)<-"mod"
        return(ram)

}


Donald Braman-2 wrote:
> 
> I'm coming from the AMOS world and am wondering if there is a simple
> way to do multiple hypothesis testing in the manner of BIC analyses in
> AMOS using the sem package in R.  I've read the documentation, but
> don't see anything in there except for basic BIC scores.  Perhaps
> someone has devised a simple way to compare the relative likelihood of
> all possible path-fittings within a specified set of paths?
> 
> 
> 


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