R/EBlassoNE.GaussianCV.R

Defines functions EBlassoNE.GaussianCV

Documented in EBlassoNE.GaussianCV

EBlassoNE.GaussianCV <-
function(BASIS,Target,nFolds,foldId,verbose = 0)
{nStep= 19
	#early stop: for each alpha, if next lambda > SSEmin, then stop.
	cat("Empirical Bayes LASSO Linear Model (Normal + Exponential prior): ", nFolds, "fold cross-validation\n");
	N 					= nrow(BASIS);
	K 					= ncol(BASIS);
	Epis=FALSE;
	if (missing(foldId)) 
	{
		if(N%%nFolds!=0){
			foldId 			= sample(c(rep(1:nFolds,floor(N/nFolds)),1:(N%%nFolds)),N);
		}else{
			foldId 			= sample(rep(1:nFolds,floor(N/nFolds)),N);
		}
	}
	lambda_Max = lambdaMax(BASIS,Target,Epis);
	lambda_Min 			= log(0.0001*lambda_Max);
	step 				= (log(lambda_Max) - lambda_Min)/nStep;
	Lambda 				= exp(seq(from = log(lambda_Max),to=lambda_Min,by= -step))
	N_step 				= length(Lambda);

	step 				= 1;
	nAlpha 				= 1;
	alpha 				= 1;	
	MSEcv 				= mat.or.vec((N_step*nAlpha),4);
	MSEeachAlpha		= mat.or.vec(nAlpha,4); # minimum MSE for each alpha
	MeanSqErr 			= mat.or.vec(nFolds,1);
	SSE1Alpha			= matrix(1e10,N_step,2);# temp matrix to keep MSE + std in each step
	

	SSE1Alpha				= matrix(1e10,N_step,2);# temp matrix to keep MSE + std in each step
	nLogL = rep(0,4);
	pr = "lasso"; #1LassoNEG; 2: lasso; 3EN
	model = "gaussian";#0linear; 1 binomial

	for (i_s in 1:N_step){			
			lambda 				= Lambda[i_s];
			min_index 			= which.min(SSE1Alpha[1:(i_s -1),1]);
			previousL 			= SSE1Alpha[min_index,1] + SSE1Alpha[min_index,2];
			if(verbose >=0) cat("\tTesting step", step, "\t\tlambda: ",lambda,"\t")
			hyperpara = c(alpha, lambda);
			logL = CVonePair(BASIS,Target,nFolds, foldId,hyperpara,pr,model,verbose);			
			
			SSE1Alpha[i_s,] 	= logL[3:4];
			if(verbose >=0) cat("sum squre error",logL[3],"\n");
			MSEcv[step,]		= logL;
			currentL			= MSEcv[step,3];
			step 				= step + 1;
			# break out of 2nd for loop
			if((currentL - previousL)>0){break;}
	}
	index 						= which.min(SSE1Alpha[,1]);
	lambda 						= Lambda[index];
	MSEeachAlpha 				= c(alpha,lambda, SSE1Alpha[index,]);
	
	MSEcv = MSEcv[,1:3];
	colnames(MSEcv) = c("lambda","Mean Square Error","standard error");

	Res.lambda					= MSEeachAlpha[2];
	Res.alpha 					= MSEeachAlpha[1];
	result 						<- list(MSEcv,Res.lambda);
	names(result)				<-c("CrossValidation","optimal hyperparameter");
	return(result);
}

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EBglmnet documentation built on May 31, 2023, 8:37 p.m.