Simulation of dyadic correlation from its approximate full conditional distribution using griddy Gibbs sampling
rrho_fc(Z, Sab, s2 =1, offset =0, ngp =100, asp =NULL)
Arguments
Z: n X n normal relational matrix
Sab: covariance of additive effects
s2: residual variance
offset: matrix of the same dimension as Z. It is assumed that Z-offset follows an SRM distribution, so the offset should contain any regression terms and multiplicative effects (such as Xbeta(X,beta+ U%*%t(V) )
ngp: the number of points for an unevenly-spaced grid on which to approximate the full conditional distribution
asp: use arc sine prior (TRUE) or uniform prior (FALSE)