Description Usage Arguments Value Examples
Generate the posterior samples to perform Bayesian sparse group selection to identify the important groups of variables and variables within those.
1 2 3 | BSGS.Simple(Y, X, Group.Index, r.value, eta.value, beta.value, tau2.value,
rho.value, theta.value, sigma2.value, nu, lambda, Num.of.Iter.Inside.CompWise,
Num.Of.Iteration, MCSE.Sigma2.Given)
|
Y |
vector of observations of length n. |
X |
design matrix of dimension n \times p. |
Group.Index |
Specify the group label to which the variable belongs. |
r.value |
Initial values of indicator variables for individual variables. |
eta.value |
Initial values of indicator variables for the group variables. |
beta.value |
Initial values of regression coefficients, β. |
tau2.value |
Variance in the prior distribution for regression coefficients. |
rho.value |
Prior inclusion probability for a variable. |
theta.value |
Prior inclusion probability for a group. |
sigma2.value |
Initial value of σ^2. |
nu |
The hyperparameter in the prior distribution of σ^2. |
lambda |
The hyperparameter in the prior distribution of σ^2. |
Num.of.Iter.Inside.CompWise |
Specify the number of iterations within component wise Gibbs sampler for variable selection within a group. |
Num.Of.Iteration |
Specify the number of iterations for sparse group variable selection. |
MCSE.Sigma2.Given |
Prespecified value which is used to stop simulating samples. When the MCSE of estimate of σ^2 less than the given value, the simulation is terminated. |
A list is returned with posterior random samples of regression coefficients, β, binary variables for group selection, η, binary variables for variable selection, γ, variance, σ^2 and the number of iterations performed and the elapsed time in second required for the run.
1 2 3 4 5 6 7 8 9 | ## Not run:
output = BSGS.Simple(Y, X, Group.Index, r.value, eta.value, beta.value, tau2.value,
rho.value,theta.value, sigma2.value, nu, lambda, Num.of.Iter.Inside.CompWise,
Num.Of.Iteration, MCSE.Sigma2.Given)
## End(Not run)
|
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