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latentnet (version 2.1-1)

ergmm.par.object: An ERGMM Parameter Configuration

Description

A class ergmm.par to represent a parameter configuration for an exponential random graph mixed model.

Arguments

Details

An ergmm.par object is essentially a named list of parameter values. It can be accessed in much the same way a list can, but no partial matching is performed. The structure of ergmm.par is a list which may include some of the following: ll{ beta Numeric vector of covariate coefficients. Z.K Integer vector of cluster assignments. Z.mean Numeric matrix with rows being cluster means. Z.var Depending on the model, either a numeric vector with within-cluster variances or a numeric scalar with the overal latent space variance. Z.pK Numeric vector of probabilities of a vertex being in a particular cluster. Z Numeric matrix with rows being latent space positions. } In some cases (such as when representing MCMC or optimization output), the object may also have some of the following: ll{ mlp: $\log p(Y,Z,\beta,\mu,\sigma,\delta,\gamma,\sigma_\delta,\sigma_\gamma,|\dots)$ Joint probability/density of network, the covariate coefficients, the latent space positions and parameters, and the random effects and their variances, conditional on cluster assignments. llk: $\log p(Y|\dots)$ Depending on the model, the log-probability or log-density of the network conditional on all the parameters. lpZ: $\log p(Z|\mu,\sigma,K)$ Log-density of latent space positions conditional on latent space or cluster parameters and cluster assignments. lpbeta: $\log p(\beta)$ Prior log-density of the covariate coefficients. lpLV: $\log p(\mu,\sigma)$ Prior log-density of latent space or cluster parameters (but not that of the cluster assignments). Z.rate Proportion of single-vertex proposals accepted over the preceding interval. beta.rate Proportion of group proposals accepted over the preceding interval. }

See Also

ergmm.par.list