Description Usage Arguments Value Warning References
Fits a Bayesian linear mixed model with a normal prior on the fixed effects
beta and an gamma prior on the precision lambda for the fixed effects
and error term. The formula syntax is the same as
lme4::lmer
which is used to obtain the model
matrices. Only a single intercept is supported for the random effects.
1 2 3 | lmm_proper(data, formula, burnin = 5000, iterations = 5000, thin = 1,
beta_prior_mean, beta_prior_cov, lambda_prior_shape, lambda_prior_rate,
start_theta)
|
data |
A data frame. |
formula |
A formula describing the model fit. Passed to
|
burnin |
Number of burn in iterations |
iterations |
Number of sampling iterations |
thin |
Number of thinning iterations |
beta_prior_mean |
(Optional) Mean vector for the prior on beta. Defaults to zero. |
beta_prior_cov |
(Optional) Covariance matrix for the prior on beta.
Defaults to |
lambda_prior_shape |
(Optional) Shape parameter for the prior on the
precision of the error term and random effects, in that order. Defaults
to |
lambda_prior_rate |
(Optional) Rate parameter for the prior on the
precision of the error term and random effects, in that order. Defaults
to |
start_theta |
(Optional) Starting vector for θ = (β' u')', the concatenation of the fixed and random effects coefficients. Defaults to the frequentist estimate. |
An object of class geblm
containing samples from the
posterior distributions of the fixed effects, random effects, and
standard deviations of the fixed effects and errors.
We leave it to the user to ensure only a single intercept is specified in the model formula.
Roman, J. C. and Hobert, J. P. (2015). Geometric ergodicity of Gibbs samplers for Bayesian general linear mixed models with proper priors. Linear Algebra and its Applications,47 354–77.
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