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It's recently been suggested that bridge sampling is a reliable and relatively straightforward algorithm for obtaining the marginal likelihood for purposes of model comparison. It may be sufficiently general to cover many of our use cases for model comparison of psychologically interesting models
There is an R package, but you need to specify a log_posterior function that can map parameter values to unnormalized log posterior values (hence, also a likelihood of the data). Thus, for this, you must have an analytic likelihood function, which is not the situation we are usually in with recursive models like RSA. They base their approach on Meng & Wong (1996)
In theory the R package could be harnessed using RWebPPL, but in rwebppl's current implementation, the model must be recompiled every time you have new input data (i.e., a new proposal to the parameters)
The text was updated successfully, but these errors were encountered:
It's recently been suggested that bridge sampling is a reliable and relatively straightforward algorithm for obtaining the marginal likelihood for purposes of model comparison. It may be sufficiently general to cover many of our use cases for model comparison of psychologically interesting models
There is an R package, but you need to specify a
log_posterior
function that can map parameter values to unnormalized log posterior values (hence, also a likelihood of the data). Thus, for this, you must have an analytic likelihood function, which is not the situation we are usually in with recursive models like RSA. They base their approach on Meng & Wong (1996)In theory the R package could be harnessed using RWebPPL, but in rwebppl's current implementation, the model must be recompiled every time you have new input data (i.e., a new proposal to the parameters)
The text was updated successfully, but these errors were encountered: