computeRatioOfVariance

Computes of the ratio between the variance of the extra variation and the total variance.

Bayesian clustering using a Dirichlet process mixture model. This model is an alternative to regression models, non-parametrically linking a response vector to covariate data through cluster membership. The package allows Bernoulli, Binomial, Poisson, Normal, survival and categorical response, as well as Normal and discrete covariates. It also allows for fixed effects in the response model, where a spatial CAR (conditional autoregressive) term can be also included. Additionally, predictions may be made for the response, and missing values for the covariates are handled. Several samplers and label switching moves are implemented along with diagnostic tools to assess convergence. A number of R functions for post-processing of the output are also provided. In addition to fitting mixtures, it may additionally be of interest to determine which covariates actively drive the mixture components. This is implemented in the package as variable selection. The main reference for the package is Liverani, Hastie, Azizi, Papathomas and Richardson (2015) <doi:10.18637/jss.v064.i07>.

Silvia Liverani

PReMiuM

Dirichlet Process Bayesian Clustering, Profile Regression

computeRatioOfVariance function

This function can only be used when the extra variation is included in the response model.
<dl>
<dt>runInfoObj</dt>
<dd>Object of type runInfoObj</dd></dl>

Arguments

David Hastie, Department of Epidemiology and Biostatistics, Imperial College London, UK
Silvia Liverani, Department of Epidemiology and Biostatistics, Imperial College London and MRC Biostatistics Unit, Cambridge, UK
Maintainer: Silvia Liverani &lt;liveranis@gmail.com&gt;

Authors

computeRatioOfVariance — computeRatioOfVariance

This function can only be used when the extra variation is included in the response model.
<dl>
<dt>runInfoObj</dt>
<dd>Object of type runInfoObj</dd>

</dl>

computeRatioOfVariance: computeRatioOfVariance

Description

Usage

Value

Arguments

Authors

References