Nothing
`predictCPP` <-
function(obj, X.TEST=NULL) {
## Computes the predictive posteriors as defined in Section 4.5 of the paper.
## first two equations at page 1798
con <- list(InfoLevel=0, sFILE.TRACE=NULL, bThetaEstimate=FALSE,
sKernelType="gauss", maxIts=50, Thresh=1e-4, tmpSave=NULL, nNodesQuad=49,
nSampsTG=1000, nSampsIS=1000, nSmallNo=1e-10, parGammaSigma=1e-6,
parGammaTau=1e-6, bMonitor=FALSE, bPlotFitting=FALSE, method="quadrature");
con[names(obj$con)] <- obj$con;
if (con$method == "quadrature") {
Nsamps <- con$nNodesQuad;
genCPP <- genCPP.quad;
} else {
Nsamps <- con$nSampsTG;
genCPP <- genCPP.classic;
}
X <- obj$X;
if (length(X.TEST)==0) X.TEST <- X;
Y <- obj$Y;
M <- obj$M;
Kc <- ncol(Y); ## Identify the number of classes
N <- nrow(X); Kd <- ncol(X); ## Get number of samples and dimension of data
theta <- covParams(obj);
Ntest <- nrow(X.TEST); ## Number of test points
invPHI <- obj$invPHI;
PHItest <- computeKernel(X, X.TEST, con$sKernelType, theta);
PHItestSelf <- computeKernel(X.TEST, X.TEST, con$sKernelType, theta);
Res <- t(crossprod(Y, invPHI)%*%PHItest);
S <- (diag(PHItestSelf) - diag(crossprod(PHItest, invPHI)%*%PHItest));
if (Kc > 2) {
Ptest <- genCPP(Ntest, Kc, Nsamps, Res, S);
} else {
stop("Multinomial only code....")
}
Ptest;
}
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