huge/0000755000176200001440000000000013555602313011205 5ustar liggesusershuge/NAMESPACE0000644000176200001440000000201213535506773012432 0ustar liggesusers# Generated by roxygen2: do not edit by hand S3method(plot,huge) S3method(plot,roc) S3method(plot,select) S3method(plot,sim) S3method(print,huge) S3method(print,roc) S3method(print,select) S3method(print,sim) export(huge) export(huge.ct) export(huge.generator) export(huge.glasso) export(huge.inference) export(huge.mb) export(huge.npn) export(huge.plot) export(huge.roc) export(huge.select) export(huge.tiger) importFrom(MASS,mvrnorm) importFrom(Matrix,Matrix) importFrom(Rcpp,evalCpp) importFrom(Rcpp,sourceCpp) importFrom(grDevices,dev.off) importFrom(grDevices,gray.colors) importFrom(grDevices,postscript) importFrom(graphics,image) importFrom(graphics,lines) importFrom(graphics,par) importFrom(graphics,plot) importFrom(igraph,graph.adjacency) importFrom(igraph,layout.fruchterman.reingold) importFrom(methods,new) importFrom(stats,cor) importFrom(stats,cov2cor) importFrom(stats,pnorm) importFrom(stats,qnorm) importFrom(stats,runif) importFrom(stats,sd) importFrom(utils,flush.console) useDynLib(huge, .registration = TRUE) huge/data/0000755000176200001440000000000013431562330012113 5ustar liggesusershuge/data/datalist0000644000176200001440000000001213431562330013634 0ustar liggesusersstockdata huge/data/stockdata.rda0000644000176200001440000257536113431562330014603 0ustar liggesusersBZh91AY&SYAT^zU%Hy@}6%)RRJRUUDHJR!UHED " TU QH)PQJ" "QUH*DHR0 ! xEB<< (<x$@Ph`@|@Ȁ x< DGJGP*( >} A< @M@`}}%@>(JJA !P|y@%y CTE<JR 0QL0hɑ`2i4d0`4i0dSM*~ĥ=FMmM i dѡQLL2M4a1 !C#@@ 0jcOOI4m%IJ@ h=FF4hjy&*P@=F4='j5AH7=G=@FP S*)$MPiщz?TM*UG52SSMI{S'=F %لTE3c4 LOA"SԊ5OBJ$P(@=Gdzh]NWM(mJ$hv%~N6!eWBHdaZuNfiɃfԧk km3=] M$,C11V65vs&VxqLK$&kl;-X2Ims;)yQ"Db)Hzhk*)&Y$XNMfcRR<:3Vf۵flvŦi[S s.n[60**畖*Iy.PH{BIfJ<>si&$SnpƋYE=ebbvĽ&aO>]T[8(h*&U<^kbHBasvb!AkijR1)p$\Ek'Fu?WY:-~0HD$!BgZ fZ176(zRN0s&XK,CXL}re(R3B%̉pKՌ 6Ծ9cIp9 BJD83h"(T VA2=q܊teC`%`IjJ+*ņB^s\EX( CɺҪJ6$RAy T@V>"D?hH2 S"3FA%kvH@E%jRLAP[i؉IбkC3,CCHo0r,( hd#3&a gTP* m7YR 4~k1@"ն2 0( /"Cc,1$ hm6d!ŚA1Z$Ts%TKx9L+Xg59ƶX9E%3e 3'JG6噆SL̗|2!BS-(ih䑪ف?Zkg|I Qf8.Aq#AijzbJc1Qʖ0YSG-p{Ζp!6ά Zd(B`1 04* [ &a3!B)ʀBa# N"I0VQ EHv%gb6fCyb7VbR:I[urMFeٙYupeDwdyQBP(TQVȲY aBoև @cx^h(77'| AĠVQ,Em.2modKFv@sNRLK|o $Ib I)*4Nfn@G+&D s>C3>(38BB5""! sGu4j-$+0"F$p]e!\P?dtO``4+1j*nXHB*, PH_)rIZM@x\~,1␢PlÁa‘*NSr<@őLK_L5佥 @1' DBW"ܓ+j8JH1ihP#1N s#BSl0YY'"@h$.ı*& 2t<"0><6A2n*2苁\ͫY!ofeAF\LLOeGF8P9ZXҥ&M#bHjO@ &&&+mB O$ xp'J8F,0i|d"mh@GNOLH9n*A13|S\I({24DD2 /[XDfjDBk]hVf#K(%D+Z+)6\FgT&"q+b}l*!i f!!G By""J0ǜJaO0 K "U8PXH],g$7mn}b=kQF)ko3jrQo%B&IACa)X0# 8{WW/џ97_wyO: ~f8v]455KQC{ɗ?u5V~ ~1y9"]{=|/ z#萞]&{}zؗ׉Ƨَ0ϵ)wڗ]mUI]JGqy/xb.zxݥݍ4'kCKdOUwY;(ߣ1%=*hNC$B} /#pm۞1 9{==wΧ|u=ew|WG|nəwGW+#/QuWz]^Iwmw8Q"' ˻'Yg;( YZˋ*伐!CNǰ{h=rG(C(|^L{`G*LB~0&2)CI@鑨4PRf(+L*х4cԒbq;! 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If \code{npn.func = "truncation"}, the truncated ECDF is applied. If \code{npn.func = "shrinkage"}, the shrunken ECDF is applied. The default is \code{"shrinkage"}. If \code{npn.func = "skeptic"}, the nonparanormal skeptic is applied. #' @param npn.thresh The truncation threshold used in nonparanormal transformation, ONLY applicable when \code{npn.func = "truncation"}. The default value is \code{1/(4*(n^0.25)*} \code{sqrt(pi*log(n)))}. #' @param verbose If \code{verbose = FALSE}, tracing information printing is disabled. The default value is \code{TRUE}. #' @return #' \item{data}{ #' A \code{d} by \code{d} nonparanormal correlation matrix if \code{npn.func = "skeptic"}, and A \code{n} by \code{d} data matrix representing \code{n} observations in \code{d} transformed dimensions other wise. #' } #' @seealso \code{\link{huge}} and \code{\link{huge-package}}. #' @examples #' # generate nonparanormal data #' L = huge.generator(graph = "cluster", g = 5) #' L$data = L$data^5 #' #' # transform the data using the shrunken ECDF #' Q = huge.npn(L$data) #' #' # transform the non-Gaussian data using the truncated ECDF #' Q = huge.npn(L$data, npn.func = "truncation") #' #' # transform the non-Gaussian data using the truncated ECDF #' Q = huge.npn(L$data, npn.func = "skeptic") #' @export huge.npn = function(x, npn.func = "shrinkage", npn.thresh = NULL, verbose = TRUE){ gcinfo(FALSE) n = nrow(x) d = ncol(x) x.col = colnames(x) x.row = rownames(x) # Shrinkaage transformation if(npn.func == "shrinkage"){ if(verbose) cat("Conducting the nonparanormal (npn) transformation via shrunkun ECDF....") x = qnorm(apply(x,2,rank)/(n+1)) x = x/sd(x[,1]) if(verbose) cat("done.\n") rm(n,d,verbose) gc() colnames(x) = x.col rownames(x) = x.row } # Truncation transformation if(npn.func == "truncation"){ if(verbose) cat("Conducting nonparanormal (npn) transformation via truncated ECDF....") if(is.null(npn.thresh)) npn.thresh = 1/(4*(n^0.25)*sqrt(pi*log(n))) x = qnorm(pmin(pmax(apply(x,2,rank)/n, npn.thresh), 1-npn.thresh)) x = x/sd(x[,1]) if(verbose) cat("done.\n") rm(n,d,npn.thresh,verbose) gc() colnames(x) = x.col rownames(x) = x.row } if(npn.func == "skeptic"){ if(verbose) cat("Conducting nonparanormal (npn) transformation via skeptic....") x = 2*sin(pi/6*cor(x,method="spearman")) if(verbose) cat("done.\n") rm(n,d,verbose) gc() colnames(x) = x.col rownames(x) = x.col } return(x) } huge/R/huge.glasso.R0000644000176200001440000001015013535506773013760 0ustar liggesusers#-----------------------------------------------------------------------# # Package: High-dimensional Undirected Graph Estimation # # glasso(): The graphical lasso (glasso) using sparse matrix output # #-----------------------------------------------------------------------# #' The graphical lasso (glasso) using sparse matrix output #' #' See more details in \code{\link{huge}} #' @param x There are 2 options: (1) \code{x} is an \code{n} by \code{d} data matrix (2) a \code{d} by \code{d} sample covariance matrix. The program automatically identifies the input matrix by checking the symmetry. (\code{n} is the sample size and \code{d} is the dimension). #' @param lambda A sequence of decreasing positive numbers to control the regularization when \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}, or the thresholding in \code{method = "ct"}. Typical usage is to leave the input \code{lambda = NULL} and have the program compute its own \code{lambda} sequence based on \code{nlambda} and \code{lambda.min.ratio}. Users can also specify a sequence to override this. When \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}, use with care - it is better to supply a decreasing sequence values than a single (small) value. #' @param nlambda The number of regularization/thresholding parameters. The default value is \code{30} for \code{method = "ct"} and \code{10} for \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}. #' @param lambda.min.ratio If \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}, it is the smallest value for \code{lambda}, as a fraction of the upperbound (\code{MAX}) of the regularization/thresholding parameter which makes all estimates equal to \code{0}. The program can automatically generate \code{lambda} as a sequence of length = \code{nlambda} starting from \code{MAX} to \code{lambda.min.ratio*MAX} in log scale. If \code{method = "ct"}, it is the largest sparsity level for estimated graphs. The program can automatically generate \code{lambda} as a sequence of length = \code{nlambda}, which makes the sparsity level of the graph path increases from \code{0} to \code{lambda.min.ratio} evenly.The default value is \code{0.1} when \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}, and 0.05 \code{method = "ct"}. #' @param scr If \code{scr = TRUE}, the lossy screening rule is applied to preselect the neighborhood before the graph estimation. The default value is \code{FALSE}. NOT applicable when \code{method = "ct"}, {"mb"}, or {"tiger"}. #' @param cov.output If \code{cov.output = TRUE}, the output will include a path of estimated covariance matrices. ONLY applicable when \code{method = "glasso"}. Since the estimated covariance matrices are generally not sparse, please use it with care, or it may take much memory under high-dimensional setting. The default value is \code{FALSE}. #' @param verbose If \code{verbose = FALSE}, tracing information printing is disabled. The default value is \code{TRUE}. #' @seealso \code{\link{huge}}, and \code{\link{huge-package}}. #' @export huge.glasso = function(x, lambda = NULL, lambda.min.ratio = NULL, nlambda = NULL, scr = NULL, cov.output = FALSE, verbose = TRUE){ gcinfo(FALSE) n = nrow(x) d = ncol(x) cov.input = isSymmetric(x) if(cov.input) { if(verbose) cat("The input is identified as the covariance matrix.\n") S = x } else { x = scale(x) S = cor(x) } rm(x) gc() if(is.null(scr)) scr = FALSE if(!is.null(lambda)) nlambda = length(lambda) if(is.null(lambda)) { if(is.null(nlambda)) nlambda = 10 if(is.null(lambda.min.ratio)) lambda.min.ratio = 0.1 lambda.max = max(max(S-diag(d)),-min(S-diag(d))) lambda.min = lambda.min.ratio*lambda.max lambda = exp(seq(log(lambda.max), log(lambda.min), length = nlambda)) } fit = .Call("_huge_hugeglasso",S,lambda,scr,verbose,cov.output) fit$scr = scr fit$lambda = lambda fit$cov.input = cov.input fit$cov.output = cov.output rm(S) gc() if(verbose){ cat("\nConducting the graphical lasso (glasso)....done. \r") cat("\n") flush.console() } return(fit) } huge/R/huge.select.R0000644000176200001440000002776013535506773013766 0ustar liggesusers#-------------------------------------------------------------------------# # Package: High-dimensional Undirected Graph Estimation # # huge.select(): Model selection using: # # 1.rotation information criterion (ric) # # 2.stability approach to regularization selection (stars) # # 3.extended Bayesian informaition criterion (ebic) # #-------------------------------------------------------------------------# #' Model selection for high-dimensional undirected graph estimation #' #' Implements the regularization parameter selection for high dimensional undirected graph estimation. The optional approaches are rotation information criterion (ric), stability approach to regularization selection (stars) and extended Bayesian information criterion (ebic). #' #' Stability approach to regularization selection (stars) is a natural way to select optimal regularization parameter for all three estimation methods. It selects the optimal graph by variability of subsamplings and tends to overselect edges in Gaussian graphical models. Besides selecting the regularization parameters, stars can also provide an additional estimated graph by merging the corresponding subsampled graphs using the frequency counts. The subsampling procedure in stars may NOT be very efficient, we also provide the recent developed highly efficient, rotation information criterion approach (ric). Instead of tuning over a grid by cross-validation or subsampling, we directly estimate the optimal regularization parameter based on random Rotations. However, ric usually has very good empirical performances but suffers from underselections sometimes. Therefore, we suggest if user are sensitive of false negative rates, they should either consider increasing \code{r.num} or applying the stars to model selection. Extended Bayesian information criterion (ebic) is another competitive approach, but the \code{ebic.gamma} can only be tuned by experience. #' #' @param est An object with S3 class \code{"huge"}. #' @param criterion Model selection criterion. \code{"ric"} and \code{"stars"} are available for all 3 graph estimation methods. \code{ebic} is only applicable when \code{est$method = "glasso"} in \code{huge()}. The default value is \code{"ric"}. #' @param ebic.gamma The tuning parameter for ebic. The default value is 0.5. Only applicable when \code{est$method = "glasso"} and \code{criterion = "ebic"}. #' @param stars.thresh The variability threshold in stars. The default value is \code{0.1}. An alternative value is \code{0.05}. Only applicable when \code{criterion = "stars"}. #' @param stars.subsample.ratio The subsampling ratio. The default value is \code{10*sqrt(n)/n} when \code{n>144} and \code{0.8} when \code{n<=144}, where \code{n} is the sample size. Only applicable when \code{criterion = "stars"}. #' @param rep.num The number of subsamplings when \code{criterion = "stars"} or rotations when \code{criterion = "ric"}. The default value is \code{20}. NOT applicable when \code{criterion = "ebic"}. #' @param verbose If \code{verbose = FALSE}, tracing information printing is disabled. The default value is \code{TRUE}. #' @return #' An object with S3 class "select" is returned: #' \item{refit}{ #' The optimal graph selected from the graph path #' } #' \item{opt.icov}{ #' The optimal precision matrix from the path only applicable when \code{method = "glasso"} #' } #' \item{opt.cov}{ #' The optimal covariance matrix from the path only applicable when \code{method = "glasso"} and \code{est$cov} is available. #' } #' \item{merge}{ #' The graph path estimated by merging the subsampling paths. Only applicable when the input \code{criterion = "stars"}. #' } #' \item{variability}{ #' The variability along the subsampling paths. Only applicable when the input \code{criterion = "stars"}. #' } #' \item{ebic.scores}{ #' Extended BIC scores for regularization parameter selection. Only applicable when \code{criterion = "ebic"}. #' } #' \item{opt.index}{ #' The index of the selected regularization parameter. NOT applicable when the input \code{criterion = "ric"} #' } #' \item{opt.lambda}{ #' The selected regularization/thresholding parameter. #' } #' \item{opt.sparsity}{ #' The sparsity level of \code{"refit"}. #' } #' #' and anything else included in the input \code{est} #' #' @note The model selection is NOT available when the data input is the sample covariance matrix. #' @seealso \code{\link{huge}} and \code{\link{huge-package}}. #' @examples #' #generate data #' L = huge.generator(d = 20, graph="hub") #' out.mb = huge(L$data) #' out.ct = huge(L$data, method = "ct") #' out.glasso = huge(L$data, method = "glasso") #' #' #model selection using ric #' out.select = huge.select(out.mb) #' plot(out.select) #' #' #model selection using stars #' #out.select = huge.select(out.ct, criterion = "stars", stars.thresh = 0.05,rep.num=10) #' #plot(out.select) #' #' #model selection using ebic #' out.select = huge.select(out.glasso,criterion = "ebic") #' plot(out.select) #' @export huge.select = function(est, criterion = NULL, ebic.gamma = 0.5, stars.thresh = 0.1, stars.subsample.ratio = NULL, rep.num = 20, verbose = TRUE){ gcinfo(FALSE) if(est$cov.input){ cat("Model selection is not available when using the covariance matrix as input.") class(est) = "select" return(est) } if(!est$cov.input) { if(est$method == "mb"&&is.null(criterion)) criterion = "ric" if(est$method == "ct"&&is.null(criterion)) criterion = "stars" if(est$method == "glasso"&&is.null(criterion)) criterion = "ebic" n = nrow(est$data) d = ncol(est$data) nlambda = length(est$lambda) if(criterion == "ric") { if(verbose) { cat("Conducting rotation information criterion (ric) selection....") flush.console() } if(n>rep.num){ nr = rep.num r = sample(n,rep.num) } if(n<=rep.num){ nr = n r = 1:n } est$opt.lambda = .Call("_huge_RIC", est$data,d,n,r,nr)*1.0/n gc() if(verbose){ cat("done\n") flush.console() } if(verbose) { cat("Computing the optimal graph....") flush.console() } if(est$opt.lambda>max(cor(est$data))) est$refit = Matrix(0,d,d) else{ if(est$method == "mb") est$refit = huge.mb(est$data, lambda = est$opt.lambda, sym = est$sym, idx.mat = est$idx.mat, verbose = FALSE)$path[[1]] if(est$method == "glasso") { if(!is.null(est$cov)) { tmp = huge.glasso(est$data, lambda = est$opt.lambda, scr = est$scr, cov.output = TRUE, verbose = FALSE) est$opt.cov = tmp$cov[[1]] } if(is.null(est$cov)) tmp = huge.glasso(est$data, lambda = est$opt.lambda, verbose = FALSE) est$refit = tmp$path[[1]] est$opt.icov = tmp$icov[[1]] rm(tmp) gc() } if(est$method == "ct") est$refit = huge.ct(est$data, lambda = est$opt.lambda, verbose = FALSE)$path[[1]] } est$opt.sparsity=sum(est$refit)/d/(d-1) if(verbose){ cat("done\n") flush.console() } } if(criterion == "ebic"&&est$method == "glasso") { if(verbose) { cat("Conducting extended Bayesian information criterion (ebic) selection....") flush.console() } est$ebic.score = -n*est$loglik + log(n)*est$df + 4*ebic.gamma*log(d)*est$df est$opt.index = which.min(est$ebic.score) est$refit = est$path[[est$opt.index]] est$opt.icov = est$icov[[est$opt.index]] if(est$cov.output) est$opt.cov = est$cov[[est$opt.index]] est$opt.lambda = est$lambda[est$opt.index] est$opt.sparsity = est$sparsity[est$opt.index] if(verbose){ cat("done\n") flush.console() } } if(criterion == "stars"){ if(is.null(stars.subsample.ratio)) { if(n>144) stars.subsample.ratio = 10*sqrt(n)/n if(n<=144) stars.subsample.ratio = 0.8 } est$merge = list() for(i in 1:nlambda) est$merge[[i]] = Matrix(0,d,d) for(i in 1:rep.num) { if(verbose) { mes <- paste(c("Conducting Subsampling....in progress:", floor(100*i/rep.num), "%"), collapse="") cat(mes, "\r") flush.console() } ind.sample = sample(c(1:n), floor(n*stars.subsample.ratio), replace=FALSE) if(est$method == "mb") tmp = huge.mb(est$data[ind.sample,],lambda = est$lambda, scr = est$scr, idx.mat = est$idx.mat, sym = est$sym, verbose = FALSE)$path if(est$method == "ct") tmp = huge.ct(est$data[ind.sample,], lambda = est$lambda,verbose = FALSE)$path if(est$method == "glasso") tmp = huge.glasso(est$data[ind.sample,], lambda = est$lambda, scr = est$scr, verbose = FALSE)$path for(i in 1:nlambda) est$merge[[i]] = est$merge[[i]] + tmp[[i]] rm(ind.sample,tmp) gc() } if(verbose){ mes = "Conducting Subsampling....done. " cat(mes, "\r") cat("\n") flush.console() } est$variability = rep(0,nlambda) for(i in 1:nlambda){ est$merge[[i]] = est$merge[[i]]/rep.num est$variability[i] = 4*sum(est$merge[[i]]*(1-est$merge[[i]]))/(d*(d-1)) } est$opt.index = max(which.max(est$variability >= stars.thresh)[1]-1,1) est$refit = est$path[[est$opt.index]] est$opt.lambda = est$lambda[est$opt.index] est$opt.sparsity = est$sparsity[est$opt.index] if(est$method == "glasso") { est$opt.icov = est$icov[[est$opt.index]] if(!is.null(est$cov)) est$opt.cov = est$cov[[est$opt.index]] } } est$criterion = criterion class(est) = "select" return(est) } } #-----------------------------------------------------------------------# # default printing function for class "select" # #-----------------------------------------------------------------------# #' Print function for S3 class "select" #' #' Print the information about the model usage, graph dimension, model selection criterion, sparsity level of the optimal graph. #' #' @param x An object with S3 class \code{"select"}. #' @param \dots System reserved (No specific usage) #' @seealso \code{\link{huge.select}} #' @export print.select = function(x, ...) { if(x$cov.input){ cat("Model selection is not available when using the covariance matrix as input.") } if(!x$cov.input) { if(x$method == "ct") cat("Model: graph gstimation via correlation thresholding(ct)\n") if(x$method == "glasso") cat("Model: graphical lasso (glasso)\n") if(x$method == "mb") cat("Model: Meinshausen & Buhlmann Graph Estimation (mb)\n") cat("selection criterion:",x$criterion,"\n") if((x$method != "ct")&&x$scr) cat("lossy screening: on\n") cat("Graph dimension:",ncol(x$data),"\n") cat("sparsity level", x$opt.sparsity,"\n") } } #' Plot function for S3 class "select" #' #' Plot the optimal graph by model selection. #' #' @param x An object with S3 class \code{"select"} #' @param \dots System reserved (No specific usage) #' @seealso \code{\link{huge.select}} #' @export plot.select = function(x, ...){ if(x$cov.input){ cat("Model selection is not available when using the covariance matrix as input.") } if(!x$cov.input) { par(mfrow=c(1,2), pty = "s", omi=c(0.3,0.3,0.3,0.3), mai = c(0.3,0.3,0.3,0.3)) g = graph.adjacency(as.matrix(x$refit), mode="undirected", diag=FALSE) layout.grid = layout.fruchterman.reingold(g) plot(g, layout=layout.grid, edge.color='gray50',vertex.color="red", vertex.size=3, vertex.label=NA) plot(x$lambda, x$sparsity, log = "x", xlab = "Regularization Parameter", ylab = "Sparsity Level", type = "l",xlim = rev(range(x$lambda)), main = "Solution path sparsity levels") lines(x$opt.lambda,x$opt.sparsity,type = "p") } } huge/R/huge.plot.R0000644000176200001440000000440213535532443013442 0ustar liggesusers#-----------------------------------------------------------------------# # Package: High-dimensional Undirected Graph Estimation # # huge.plot(): graph visualization # #-----------------------------------------------------------------------# #' Graph visualization #' #' Implements the graph visualization using adjacency matrix. It can automatic organize 2D embedding layout. #' #' The user can change \code{cur.num} to plot several figures and select the best one. The implementation is based on the popular package "igraph". #' #' @param G The adjacency matrix corresponding to the graph. #' @param epsflag If \code{epsflag = TRUE}, save the plot as an eps file in the target directory. The default value is \code{FALSE}. #' @param graph.name The name of the output eps files. The default value is "default". #' @param cur.num The number of plots saved as eps files. Only applicale when \code{epsflag = TRUE}. The default value is 1. #' @param location Target directory. The default value is the current working directory. #' @seealso \code{\link{huge}} and \code{\link{huge-package}}. #' @examples #' The following code are commented out for passing the CRAN check #' ## visualize the hub graph #' L = huge.generator(graph = "hub") #' huge.plot(L$theta) #' #' ## visualize the band graph #' L = huge.generator(graph = "band",g=5) #' huge.plot(L$theta) #' #' ## visualize the cluster graph #' L = huge.generator(graph = "cluster") #' huge.plot(L$theta) #' #' #plot 5 graphs and save the plots as eps files in the tempdir() #' huge.plot(L$theta, epsflag = TRUE, cur.num = 5, location = tempdir()) #' @export huge.plot = function(G, epsflag = FALSE, graph.name = "default", cur.num = 1, location=NULL){ gcinfo(FALSE) if(missing(location)) location = tempdir() oldlocation = getwd() setwd(location) g = graph.adjacency(as.matrix(G!=0), mode="undirected", diag=FALSE) layout.grid = layout.fruchterman.reingold(g) if(epsflag == TRUE) postscript(paste(paste(graph.name, cur.num, sep=""), "eps", sep="."), width = 8.0, height = 8.0) par(mfrow = c(1,1)) plot(g, layout=layout.grid, edge.color='gray50',vertex.color="red", vertex.size=2, vertex.label=NA) rm(g,location) gc() if(epsflag == TRUE) dev.off() setwd(oldlocation) } huge/R/huge.mb.R0000644000176200001440000001457413554664033013077 0ustar liggesusers#-----------------------------------------------------------------------# # Package: High-dimensional Undirected Graph Estimation # # huge.mb(): Meinshausen & Buhlmann graph estimation (mb) # #-----------------------------------------------------------------------# #' Meinshausen & Buhlmann graph estimation #' #' See more details in \code{\link{huge}} #' @param x There are 2 options: (1) \code{x} is an \code{n} by \code{d} data matrix (2) a \code{d} by \code{d} sample covariance matrix. The program automatically identifies the input matrix by checking the symmetry. (\code{n} is the sample size and \code{d} is the dimension). #' @param lambda A sequence of decreasing positive numbers to control the regularization when \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}, or the thresholding in \code{method = "ct"}. Typical usage is to leave the input \code{lambda = NULL} and have the program compute its own \code{lambda} sequence based on \code{nlambda} and \code{lambda.min.ratio}. Users can also specify a sequence to override this. When \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}, use with care - it is better to supply a decreasing sequence values than a single (small) value. #' @param nlambda The number of regularization/thresholding parameters. The default value is \code{30} for \code{method = "ct"} and \code{10} for \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}. #' @param lambda.min.ratio If \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}, it is the smallest value for \code{lambda}, as a fraction of the upperbound (\code{MAX}) of the regularization/thresholding parameter which makes all estimates equal to \code{0}. The program can automatically generate \code{lambda} as a sequence of length = \code{nlambda} starting from \code{MAX} to \code{lambda.min.ratio*MAX} in log scale. If \code{method = "ct"}, it is the largest sparsity level for estimated graphs. The program can automatically generate \code{lambda} as a sequence of length = \code{nlambda}, which makes the sparsity level of the graph path increases from \code{0} to \code{lambda.min.ratio} evenly.The default value is \code{0.1} when \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}, and 0.05 \code{method = "ct"}. #' @param scr If \code{scr = TRUE}, the lossy screening rule is applied to preselect the neighborhood before the graph estimation. The default value is \code{FALSE}. NOT applicable when \code{method = "ct"}, {"mb"}, or {"tiger"}. #' @param scr.num The neighborhood size after the lossy screening rule (the number of remaining neighbors per node). ONLY applicable when \code{scr = TRUE}. The default value is \code{n-1}. An alternative value is \code{n/log(n)}. ONLY applicable when \code{scr = TRUE} and \code{method = "mb"}. #' @param idx.mat Index matrix for screening. #' @param sym Symmetrize the output graphs. If \code{sym = "and"}, the edge between node \code{i} and node \code{j} is selected ONLY when both node \code{i} and node \code{j} are selected as neighbors for each other. If \code{sym = "or"}, the edge is selected when either node \code{i} or node \code{j} is selected as the neighbor for each other. The default value is \code{"or"}. ONLY applicable when \code{method = "mb"} or {"tiger"}. #' @param verbose If \code{verbose = FALSE}, tracing information printing is disabled. The default value is \code{TRUE}. #' @seealso \code{\link{huge}}, and \code{\link{huge-package}}. #' @export huge.mb = function(x, lambda = NULL, nlambda = NULL, lambda.min.ratio = NULL, scr = NULL, scr.num = NULL, idx.mat = NULL, sym = "or", verbose = TRUE) { gcinfo(FALSE) n = nrow(x); d = ncol(x); maxdf = min(d,n); fit = list() fit$cov.input = isSymmetric(x); if(fit$cov.input) { if(verbose) cat("The input is identified as the covariance matrix.\n") S = cov2cor(x); } if(!fit$cov.input) { x = scale(x) S = cor(x) } gc() if(is.null(idx.mat)) { if(is.null(scr)) scr = FALSE if(scr) { if(is.null(scr.num)) { if(n=d) { if(verbose) cat("lossy screening is skipped without specifying scr.num.\n") scr = FALSE } } } fit$scr = scr } if(!is.null(idx.mat)) { scr = TRUE fit$scr = scr scr.num = nrow(idx.mat) } if(!is.null(lambda)) nlambda = length(lambda) if(is.null(lambda)) { if(is.null(nlambda)) nlambda = 10 if(is.null(lambda.min.ratio)) lambda.min.ratio = 0.1 lambda.max = max(max(S-diag(d)),-min(S-diag(d))) lambda.min = lambda.min.ratio*lambda.max lambda = exp(seq(log(lambda.max), log(lambda.min), length = nlambda)) rm(lambda.max,lambda.min,lambda.min.ratio) gc() } if(scr) { if(verbose) { cat("Conducting Meinshausen & Buhlmann graph estimation (mb) with lossy screening....") flush.console() } if(is.null(idx.mat)) idx.mat = apply(-abs(S),2,order)[2:(scr.num+1),] - 1 fit$idx.mat = idx.mat out = .Call("_huge_SPMBscr", S, lambda, nlambda, d, maxdf, idx.mat, scr.num) } if(!scr) { if(verbose) { cat("Conducting Meinshausen & Buhlmann graph estimation (mb)....") flush.console() } fit$idx_mat = NULL out = .Call("_huge_SPMBgraph", S, lambda, nlambda, d, maxdf) } for(i in 1:d) { if(out$col_cnz[i+1]>out$col_cnz[i]) { idx.tmp = (out$col_cnz[i]+1):out$col_cnz[i+1] ord = order(out$row_idx[idx.tmp]) out$row_idx[idx.tmp] = out$row_idx[ord + out$col_cnz[i]] out$x[idx.tmp] = out$x[ord + out$col_cnz[i]] } } G = new("dgCMatrix", Dim = as.integer(c(d*nlambda,d)), x = as.vector(out$x[1:out$col_cnz[d+1]]),p = as.integer(out$col_cnz), i = as.integer(out$row_idx[1:out$col_cnz[d+1]])) fit$beta = list() fit$path = list() fit$df = matrix(0,d,nlambda) fit$rss = matrix(0,d,nlambda) fit$sparsity = rep(0,nlambda) for(i in 1:nlambda) { fit$beta[[i]] = G[((i-1)*d+1):(i*d),] fit$path[[i]] = abs(fit$beta[[i]]) fit$df[,i] = apply(sign(fit$path[[i]]),2,sum) if(sym == "or") fit$path[[i]] = sign(fit$path[[i]] + t(as.matrix(fit$path[[i]]))) if(sym == "and") fit$path[[i]] = sign(fit$path[[i]] * t(as.matrix(fit$path[[i]]))) fit$sparsity[i] = sum(fit$path[[i]])/d/(d-1) } rm(x, G, out) fit$lambda = lambda if(verbose) { cat("done\n") flush.console() } rm(verbose,nlambda) gc() return(fit) } huge/R/huge.roc.R0000644000176200001440000000766713535506773013276 0ustar liggesusers#-----------------------------------------------------------------------# # Package: High-dimensional Undirected pathraph Estimation # # huge(): Draw ROC Curve for a solution path # # The ground truth is required # #-----------------------------------------------------------------------# #' Draw ROC Curve for a graph path #' #' Draws ROC curve for a graph path according to the true graph structure. #' #' To avoid the horizontal oscillation, false positive rates is automatically sorted in the ascent order and true positive rates also follow the same order. #' #' @param path A graph path. #' @param theta The true graph structure. #' @param verbose If \code{verbose = FALSE}, tracing information printing is disabled. The default value is \code{TRUE}. #' @note For a lasso regression, the number of nonzero coefficients is at most \code{n-1}. If \code{d>>n}, even when regularization parameter is very small, the estimated graph may still be sparse. In this case, the AUC may not be a good choice to evaluate the performance. #' @return #' An object with S3 class "roc" is returned: #' \item{F1}{ #' The F1 scores along the graph path. #' } #' \item{tp}{ #' The true positive rates along the graph path #' } #' \item{fp}{ #' The false positive rates along the graph paths #' } #' \item{AUC}{ #' Area under the ROC curve #' } #' @seealso \code{\link{huge}} and \code{\link{huge-package}}. #' @examples #' #generate data #' L = huge.generator(d = 200, graph = "cluster", prob = 0.3) #' out1 = huge(L$data) #' #' #draw ROC curve #' Z1 = huge.roc(out1$path,L$theta) #' #' #Maximum F1 score #' max(Z1$F1) #' @export huge.roc = function(path, theta, verbose = TRUE){ gcinfo(verbose = FALSE) ROC = list() theta = as.matrix(theta) d = ncol(theta) pos.total = sum(theta!=0) neg.total = d*(d-1) - pos.total if(verbose) cat("Computing F1 scores, false positive rates and true positive rates....") ROC$tp = rep(0,length(path)) ROC$fp = rep(0,length(path)) ROC$F1 = rep(0,length(path)) for (r in 1:length(path)){ tmp = as.matrix(path[[r]]) tp.all = (theta!=0)*(tmp!=0) diag(tp.all) = 0 ROC$tp[r] <- sum(tp.all!=0)/pos.total fp.all = (theta==0)*(tmp!=0) diag(fp.all) = 0 ROC$fp[r] <- sum(fp.all!=0)/neg.total fn = 1 - ROC$tp[r] precision = ROC$tp[r]/(ROC$tp[r]+ROC$fp[r]) recall = ROC$tp[r]/(ROC$tp[r]+fn) ROC$F1[r] = 2*precision*recall/(precision+recall) if(is.na(ROC$F1[r])) ROC$F1[r] = 0 } if(verbose) cat("done.\n") rm(precision,recall,tp.all,fp.all,path,theta,fn) gc() ord.fp = order(ROC$fp) tmp1 = ROC$fp[ord.fp] tmp2 = ROC$tp[ord.fp] par(mfrow = c(1,1)) plot(tmp1,tmp2,type="b",main = "ROC Curve", xlab = "False Postive Rate", ylab = "True Postive Rate",ylim = c(0,1)) ROC$AUC = sum(diff(tmp1)*(tmp2[-1]+tmp2[-length(tmp2)]))/2 rm(ord.fp, tmp1, tmp2) gc() class(ROC) = "roc" return(ROC) } #' Print function for S3 class "roc" #' #' Print the information about true positive rates, false positive rates, the area under curve and maximum F1 score. #' #' @param x An object with S3 class \code{"roc"}. #' @param \dots System reserved (No specific usage) #' @seealso \code{\link{huge.roc}} #' @export print.roc = function(x, ...){ cat("True Postive Rate: from",min(x$tp),"to",max(x$tp),"\n") cat("False Positive Rate: from",min(x$fp),"to",max(x$fp),"\n") cat("Area under Curve:",x$AUC,"\n") cat("Maximum F1 Score:",max(x$F1),"\n") } #' Plot function for S3 class "roc" #' #' Plot the ROC curve for an object with S3 class \code{"roc"}. #' #' @param x An object with S3 class \code{"roc"} #' @param \dots System reserved (No specific usage) #' @seealso \code{\link{huge.roc}} #' @export plot.roc = function(x, ...){ ord.fp = order(x$fp) par(mfrow = c(1,1)) plot(x$fp[ord.fp],x$tp[ord.fp],type="b",main = "ROC Curve", xlab = "False Postive Rate", ylab = "True Postive Rate",ylim = c(0,1)) } huge/R/huge-package.R0000644000176200001440000001165313535506773014073 0ustar liggesusers#' @useDynLib huge, .registration = TRUE #' @importFrom Rcpp sourceCpp #' @importFrom Rcpp evalCpp #' @importFrom stats cov2cor cor runif qnorm sd pnorm #' @importFrom graphics par image plot lines #' @importFrom grDevices postscript gray.colors dev.off #' @importFrom Matrix Matrix #' @importFrom utils flush.console #' @importFrom MASS mvrnorm #' @importFrom igraph graph.adjacency layout.fruchterman.reingold #' @importFrom methods new NULL #' High-Dimensional Undirected Graph Estimation #' #' A package for high-dimensional undirected graph estimation #' #' \tabular{ll}{ #' Package: \tab huge\cr #' Type: \tab Package\cr #' Version: \tab 1.2.7\cr #' Date: \tab 2015-09-14\cr #' License: \tab GPL-2\cr #' LazyLoad: \tab yes\cr #' } #' The package "huge" provides 8 main functions:\cr #' (1) the data generator creates random samples from multivariate normal distributions with different graph structures. Please refer to \code{\link{huge.generator}}.\cr #' (2) the nonparanormal (npn) transformation helps relax the normality assumption. Please refer to \code{\link{huge.npn}}.\cr #' (3) The correlation thresholding graph estimation. Please refer to \code{\link{huge}}.\cr #' (4) The Meinshausen-Buhlmann graph estimation. Please refer to \code{\link{huge}}.\cr #' (5) The graphical Lasso algorithm using lossless screening rule. Please refer and \code{\link{huge}}.\cr #' \cr #' **Both (4) and (5) can be further accelerated by the lossy screening rule preselecting the neighborhood of each node via thresholding sample correlation. #' \cr #' (6) The model selection using the stability approach to regularization selection. Please refer to \code{\link{huge.select}}.\cr #' (7) The model selection using the rotation information criterion. Please refer to \code{\link{huge.select}}.\cr #' (8) The model selection using the extended Bayesian information criterion. Please refer to \code{\link{huge.select}}.\cr #' @docType package #' @aliases huge-package #' @author Tuo Zhao, Han Liu, Haoming Jiang, Kathryn Roeder, John Lafferty, and Larry Wasserman \cr #' Maintainers: Haoming Jiang; #' @references #' 1. T. Zhao and H. Liu. The huge Package for High-dimensional Undirected Graph Estimation in R. \emph{Journal of Machine Learning Research}, 2012\cr #' 2. H. Liu, F. Han, M. Yuan, J. Lafferty and L. Wasserman. High Dimensional Semiparametric Gaussian Copula Graphical Models. \emph{Annals of Statistics},2012 \cr #' 3. D. Witten and J. Friedman. New insights and faster computations for the graphical lasso. \emph{Journal of Computational and Graphical Statistics}, to appear, 2011. #' 4. Han Liu, Kathryn Roeder and Larry Wasserman. Stability Approach to Regularization Selection (StARS) for High Dimensional Graphical Models. \emph{Advances in Neural Information Processing Systems}, 2010.\cr #' 5. R. Foygel and M. Drton. Extended bayesian information criteria for gaussian graphical models. \emph{Advances in Neural Information Processing Systems}, 2010.\cr #' 6. H. Liu, J. Lafferty and L. Wasserman. The Nonparanormal: Semiparametric Estimation of High Dimensional Undirected Graphs. \emph{Journal of Machine Learning Research}, 2009 \cr #' 7. J. Fan and J. Lv. Sure independence screening for ultra-high dimensional feature space (with discussion). \emph{Journal of Royal Statistical Society B}, 2008.\cr #' 8. O. Banerjee, L. E. Ghaoui, A. d'Aspremont: Model Selection Through Sparse Maximum Likelihood Estimation for Multivariate Gaussian or Binary Data. \emph{Journal of Machine Learning Research}, 2008.\cr #' 9. J. Friedman, T. Hastie and R. Tibshirani. Regularization Paths for Generalized Linear Models via Coordinate Descent. \emph{Journal of Statistical Software}, 2008. \cr #' 10. J. Friedman, T. Hastie and R. Tibshirani. Sparse inverse covariance estimation with the lasso, \emph{Biostatistics}, 2007.\cr #' 11. N. Meinshausen and P. Buhlmann. High-dimensional Graphs and Variable Selection with the Lasso. \emph{The Annals of Statistics}, 2006.\cr #' @seealso \code{\link{huge.generator}}, \code{\link{huge.npn}}, \code{\link{huge}}, \code{\link{huge.plot}} and \code{\link{huge.roc}} "_PACKAGE" #> [1] "_PACKAGE" #' Stock price of S&P 500 companies from 2003 to 2008 #' #' This data set consists of stock price and company information. #' #' This data set can be used to perform high-dimensional graph estimation to analyze the relationships between S&P 500 companies. #' #' @usage data(stockdata) #' @format #' The format is a list containing contains two matrices. #' 1. data - 1258x452, represents the 452 stocks' close prices for 1258 trading days. #' 2. info - 452x3: #' The 1st column: the query symbol for each company. #' The 2nd column: the category for each company. #' The 3rd column: the full name of each company. #' @source It was publicly available at finance.yahoo, which is now out of date #' @examples #' data(stockdata) #' image(stockdata$data) #' stockdata$info #' @keywords datasets #' @docType data "stockdata" #> [1] "stockdata" huge/R/huge.tiger.R0000644000176200001440000001161713554664033013606 0ustar liggesusers#-----------------------------------------------------------------------# # Package: High-dimensional Undirected Graph Estimation # # huge.tiger(): Tuning-insensitive graph estimation # #-----------------------------------------------------------------------# #' Tuning-insensitive graph estimation #' #' See more details in \code{\link{huge}} #' @param x There are 2 options: (1) \code{x} is an \code{n} by \code{d} data matrix (2) a \code{d} by \code{d} sample covariance matrix. The program automatically identifies the input matrix by checking the symmetry. (\code{n} is the sample size and \code{d} is the dimension). #' @param lambda A sequence of decreasing positive numbers to control the regularization when \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}, or the thresholding in \code{method = "ct"}. Typical usage is to leave the input \code{lambda = NULL} and have the program compute its own \code{lambda} sequence based on \code{nlambda} and \code{lambda.min.ratio}. Users can also specify a sequence to override this. When \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}, use with care - it is better to supply a decreasing sequence values than a single (small) value. #' @param nlambda The number of regularization/thresholding parameters. The default value is \code{30} for \code{method = "ct"} and \code{10} for \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}. #' @param lambda.min.ratio If \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}, it is the smallest value for \code{lambda}, as a fraction of the upperbound (\code{MAX}) of the regularization/thresholding parameter which makes all estimates equal to \code{0}. The program can automatically generate \code{lambda} as a sequence of length = \code{nlambda} starting from \code{MAX} to \code{lambda.min.ratio*MAX} in log scale. If \code{method = "ct"}, it is the largest sparsity level for estimated graphs. The program can automatically generate \code{lambda} as a sequence of length = \code{nlambda}, which makes the sparsity level of the graph path increases from \code{0} to \code{lambda.min.ratio} evenly.The default value is \code{0.1} when \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}, and 0.05 \code{method = "ct"}. #' @param sym Symmetrize the output graphs. If \code{sym = "and"}, the edge between node \code{i} and node \code{j} is selected ONLY when both node \code{i} and node \code{j} are selected as neighbors for each other. If \code{sym = "or"}, the edge is selected when either node \code{i} or node \code{j} is selected as the neighbor for each other. The default value is \code{"or"}. ONLY applicable when \code{method = "mb"} or {"tiger"}. #' @param verbose If \code{verbose = FALSE}, tracing information printing is disabled. The default value is \code{TRUE}. #' @seealso \code{\link{huge}}, and \code{\link{huge-package}}. #' @export huge.tiger = function(x, lambda = NULL, nlambda = NULL, lambda.min.ratio = NULL, sym = "or", verbose = TRUE) { gcinfo(FALSE) n = nrow(x); d = ncol(x); fit = list() fit$cov.input = isSymmetric(x); if(fit$cov.input) { if(verbose) cat("The input is identified as the covariance matrix.\n") S = cov2cor(x); } if(!fit$cov.input) { x = scale(x) S = cor(x) } gc() if(!is.null(lambda)) nlambda = length(lambda) if(is.null(lambda)) { if(is.null(nlambda)) nlambda = 10 if(is.null(lambda.min.ratio)) lambda.min.ratio = 0.1 lambda.max = max(max(S-diag(d)),-min(S-diag(d))) lambda.min = lambda.min.ratio*lambda.max lambda = exp(seq(log(lambda.max), log(lambda.min), length = nlambda)) rm(lambda.max,lambda.min,lambda.min.ratio) gc() } if(verbose) { cat("Conducting graph estimation through a tunning-insensitive approach(tiger)....") flush.console() } fit$idx_mat = NULL out = .Call("_huge_SPMBgraphsqrt", x, lambda, nlambda, d) for(i in 1:d) { if(out$col_cnz[i+1]>out$col_cnz[i]) { idx.tmp = (out$col_cnz[i]+1):out$col_cnz[i+1] ord = order(out$row_idx[idx.tmp]) out$row_idx[idx.tmp] = out$row_idx[ord + out$col_cnz[i]] out$x[idx.tmp] = out$x[ord + out$col_cnz[i]] } } G = new("dgCMatrix", Dim = as.integer(c(d*nlambda,d)), x = as.vector(out$x[1:out$col_cnz[d+1]]),p = as.integer(out$col_cnz), i = as.integer(out$row_idx[1:out$col_cnz[d+1]])) fit$beta = list() fit$path = list() fit$df = matrix(0,d,nlambda) fit$rss = matrix(0,d,nlambda) fit$sparsity = rep(0,nlambda) for(i in 1:nlambda) { fit$beta[[i]] = G[((i-1)*d+1):(i*d),] fit$path[[i]] = abs(fit$beta[[i]]) fit$df[,i] = apply(sign(fit$path[[i]]),2,sum) if(sym == "or") fit$path[[i]] = sign(fit$path[[i]] + t(as.matrix(fit$path[[i]]))) if(sym == "and") fit$path[[i]] = sign(fit$path[[i]] * t(as.matrix(fit$path[[i]]))) fit$sparsity[i] = sum(fit$path[[i]])/d/(d-1) } fit$icov = out$icov rm(x, G, out) fit$lambda = lambda if(verbose) { cat("done\n") flush.console() } rm(verbose,nlambda) gc() return(fit) } huge/R/RcppExports.R0000644000176200001440000000140013554664033014023 0ustar liggesusers# Generated by using Rcpp::compileAttributes() -> do not edit by hand # Generator token: 10BE3573-1514-4C36-9D1C-5A225CD40393 RIC <- function(X, d, n, r, t) { .Call(`_huge_RIC`, X, d, n, r, t) } SFGen <- function(d0, d) { .Call(`_huge_SFGen`, d0, d) } SPMBscr <- function(S, lambda, nlambda, d, maxdf, idx_scr, nscr) { .Call(`_huge_SPMBscr`, S, lambda, nlambda, d, maxdf, idx_scr, nscr) } SPMBgraph <- function(S, lambda, nlambda, d, maxdf) { .Call(`_huge_SPMBgraph`, S, lambda, nlambda, d, maxdf) } SPMBgraphsqrt <- function(data, lambda, nlambda, d) { .Call(`_huge_SPMBgraphsqrt`, data, lambda, nlambda, d) } hugeglasso <- function(S, lambda, scr, verbose, cov_output) { .Call(`_huge_hugeglasso`, S, lambda, scr, verbose, cov_output) } huge/R/huge.inference.R0000644000176200001440000001470513535506773014440 0ustar liggesusers#-----------------------------------------------------------------------# # Package: High-dimensional Undirected Graph Estimation # # huge.inference(): graph inference # #-----------------------------------------------------------------------# #' Graph inference #' #' Implements the inference for high dimensional graphical models, including Gaussian and Nonparanormal graphical models #' We consider the problems of testing the presence of a single edge and the hypothesis is that the edge is absent. #' #' For Nonparanormal graphical model we provide Score test method and Wald Test. However it is really slow for inferencing on Nonparanormal model, especially for large data. #' #' #' @param data The input \code{n} by \code{d} data matrix(\code{n} is the sample size and \code{d} is the dimension). #' @param T The estimated inverse of correlation matrix of the data. #' @param adj The adjacency matrix corresponding to the graph. #' @param alpha The significance level of hypothesis.The default value is \code{0.05}. #' @param type The type of input data. There are 2 options: \code{"Gaussian"} and \code{"Nonparanormal"}. The default value is \code{"Gaussian"}. #' @param method When using nonparanormal graphical model. Test method with 2 options: \code{"score"} and \code{"wald"}. The default value is \code{"score"}. #' @seealso \code{\link{huge}}, and \code{\link{huge-package}}. #' @return #' An object is returned: #' \item{data}{ #' The \code{n} by \code{d} data matrix from the input. #' } #' \item{p}{ #' The \code{d} by \code{d} p-value matrix of hypothesis. #' } #' \item{error}{ #' The type I error of hypothesis at alpha significance level. #' } #' @examples #' #generate data #' L = huge.generator(n = 50, d = 12, graph = "hub", g = 4) #' #' #graph path estimation using glasso #' est = huge(L$data, method = "glasso") #' #' #inference of Gaussian graphical model at 0.05 significance level #' T = tail(est$icov, 1)[[1]] #' out1 = huge.inference(L$data, T, L$theta) #' #' #inference of Nonparanormal graphical model using score test at 0.05 significance level #' T = tail(est$icov, 1)[[1]] #' out2 = huge.inference(L$data, T, L$theta, type = "Nonparanormal") #' #' #inference of Nonparanormal graphical model using wald test at 0.05 significance level #' T = tail(est$icov, 1)[[1]] #' out3 = huge.inference(L$data, T, L$theta, type = "Nonparanormal", method = "wald") #' #' #inference of Nonparanormal graphical model using wald test at 0.1 significance level #' T = tail(est$icov, 1)[[1]] #' out4 = huge.inference(L$data, T, L$theta, 0.1, type = "Nonparanormal", method = "wald") #' @references #' 1.Q Gu, Y Cao, Y Ning, H Liu. Local and global inference for high dimensional nonparanormal graphical models.\cr #' 2.J Jankova, S Van De Geer. Confidence intervals for high-dimensional inverse covariance estimation. \emph{Electronic Journal of Statistics}, 2015.\cr #' @export huge.inference = function(data, T, adj, alpha = 0.05, type = "Gaussian", method = "score"){ d = ncol(data) n = nrow(data) if(type == "Gaussian") { x=scale(data) U=cor(x) W<-2*T - T%*%U%*%T W_n<-matrix(0,d,d) sigma<-matrix(0,d,d) for(j in 1:d) { for (k in 1:d) { sigma[j, k] = sqrt(T[j, j]*T[k, k]+T[j, k]^2) W_n[j, k] = sqrt(n)*W[j, k]/sigma[j, k] } } p<-matrix(0,d,d) p<-apply(W_n, 1, function(x) 2*(1 - pnorm(abs(x)))) rm(sigma,W_n) } if(type == "Nonparanormal") { x=data U<-matrix(0,d,d) G=list() Test<-matrix(0,d,d) for(i in 1:n) G[[i]]<-matrix(0,d,d) Temp_jk<-matrix(0,n,n) for(j in 1:d) { for(k in 1:d) { if(j==k) { U[j, k] = 1 next } for(i1 in 1:n) { for(i2 in 1:n) { Temp_jk[i1, i2] = sign((x[i1, j] - x[i2, j])*(x[i1, k] - x[i2, k])) G[[i1]][j, k] = G[[i1]][j, k] - pi/2*Temp_jk[i1, i2] } } U[j, k] = sin(pi/2*sum(Temp_jk)/((n-1)*n)) for(i in 1:n) G[[i]][j, k] = G[[i]][j, k]/(n-1) + asin(U[j, k]) } } #F F<-apply(U,1,function(x) sqrt(1-x^2)) #R R<-matrix(0,d^2,d^2) for (i in 1:n) R<-R + as.matrix(as.vector(F*G[[i]]))%*%as.vector(F*G[[i]]) R<-R/n #kronecker product of T T_k<-kronecker(T, T) if(method == "score") { S<-matrix(0,d,d) sigma<-matrix(0,d,d) #ST_n ST_n<-matrix(0,d,d) for(j in 1:d) { for(k in 1:d) { #S ej<-matrix(0,d,1) ek<-matrix(0,d,1) ej[j] = 1 ek[k] = 1 T_h<-T T_h[j, k]=0 S[j, k] = t(ej)%*%t(T_h)%*%U%*%T_h%*%ek/(T[j, j]*T[k, k]) #w temp1<-T_k[,j*k] temp1<-temp1[-j*k] w<-as.matrix((-temp1)/T_k[j*k, j*k]) #sigma temp2<-R[j*k,] temp2<-as.matrix(temp2[-j*k]) sigma[j, k] = sqrt(R[j*k, j*k] - 2*t(temp2)%*%w + t(w)%*%R[-j*k, -j*k]%*%w) ST_n[j, k] = S[j, k]*sqrt(n)/(2*sigma[j, k]) } } #p-value p<-matrix(0,d,d) p<-apply(ST_n, 1, function(x) 2*(1 - pnorm(abs(x)))) rm(temp1,temp2,ST_n,S) } if(method == "wald") { T_W<-matrix(0,d,d) sigma<-matrix(0,d,d) #W_n W_n<-matrix(0,d,d) temp1<-T%*%U temp2<-U%*%T for(j in 1:d) { for(k in 1:d) { #w temp3<-T_k[,j*k] temp3<-temp3[-j*k] w<-as.matrix((-temp3)/T_k[j*k,j*k]) #sigma temp4<-R[j*k,] temp4<-as.matrix(temp4[-j*k]) sigma[j, k] = sqrt(R[j*k, j*k] - 2*t(temp4)%*%w + t(w)%*%R[-j*k, -j*k]%*%w) #T_W ej<-matrix(0,d,1) ek<-matrix(0,d,1) ej[j] = 1 ek[k] = 1 T_W[j ,k] = (T[j,k]*t(ej)%*%temp1%*%ek + T[j, k]*t(ej)%*%temp2%*%ek - t(ej)%*%t(T)%*%temp2%*%ek)/(t(ej)%*%temp1%*%ek + t(ej)%*%temp2%*%ek - 1) W_n[j, k] = T_W[j, k]*sqrt(n)/(2*sigma[j, k]*T[j, j]*T[k, k]) } } #p-value p<-matrix(0,d,d) p<-apply(W_n, 1, function(x) 2*(1 - pnorm(abs(x)))) rm(temp1,temp2,temp3,temp4,T_W,W_n) } rm(R,F,G,w,T_k) } error=0 for(j in 1:d) { for(k in 1:d) { if(j==k) next if(p[j, k]> n, and the computation is memory-optimized using the sparse matrix output. We also provide a highly computationally efficient approaches correlation thresholding graph estimation. #' #' @param x There are 2 options: (1) \code{x} is an \code{n} by \code{d} data matrix (2) a \code{d} by \code{d} sample covariance matrix. The program automatically identifies the input matrix by checking the symmetry. (\code{n} is the sample size and \code{d} is the dimension). #' @param lambda A sequence of decreasing positive numbers to control the regularization when \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}, or the thresholding in \code{method = "ct"}. Typical usage is to leave the input \code{lambda = NULL} and have the program compute its own \code{lambda} sequence based on \code{nlambda} and \code{lambda.min.ratio}. Users can also specify a sequence to override this. When \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}, use with care - it is better to supply a decreasing sequence values than a single (small) value. #' @param nlambda The number of regularization/thresholding parameters. The default value is \code{30} for \code{method = "ct"} and \code{10} for \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}. #' @param lambda.min.ratio If \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}, it is the smallest value for \code{lambda}, as a fraction of the upperbound (\code{MAX}) of the regularization/thresholding parameter which makes all estimates equal to \code{0}. The program can automatically generate \code{lambda} as a sequence of length = \code{nlambda} starting from \code{MAX} to \code{lambda.min.ratio*MAX} in log scale. If \code{method = "ct"}, it is the largest sparsity level for estimated graphs. The program can automatically generate \code{lambda} as a sequence of length = \code{nlambda}, which makes the sparsity level of the graph path increases from \code{0} to \code{lambda.min.ratio} evenly.The default value is \code{0.1} when \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}, and 0.05 \code{method = "ct"}. #' @param method Graph estimation methods with 4 options: \code{"mb"}, \code{"ct"}, \code{"glasso"} and \code{"tiger"}. The default value is \code{"mb"}. #' @param scr If \code{scr = TRUE}, the lossy screening rule is applied to preselect the neighborhood before the graph estimation. The default value is \code{FALSE}. NOT applicable when \code{method = "ct"}, {"mb"}, or {"tiger"}. #' @param scr.num The neighborhood size after the lossy screening rule (the number of remaining neighbors per node). ONLY applicable when \code{scr = TRUE}. The default value is \code{n-1}. An alternative value is \code{n/log(n)}. ONLY applicable when \code{scr = TRUE} and \code{method = "mb"}. #' @param cov.output If \code{cov.output = TRUE}, the output will include a path of estimated covariance matrices. ONLY applicable when \code{method = "glasso"}. Since the estimated covariance matrices are generally not sparse, please use it with care, or it may take much memory under high-dimensional setting. The default value is \code{FALSE}. #' @param sym Symmetrize the output graphs. If \code{sym = "and"}, the edge between node \code{i} and node \code{j} is selected ONLY when both node \code{i} and node \code{j} are selected as neighbors for each other. If \code{sym = "or"}, the edge is selected when either node \code{i} or node \code{j} is selected as the neighbor for each other. The default value is \code{"or"}. ONLY applicable when \code{method = "mb"} or {"tiger"}. #' @param verbose If \code{verbose = FALSE}, tracing information printing is disabled. The default value is \code{TRUE}. #' @return #' An object with S3 class \code{"huge"} is returned: #' \item{data}{ #' The \code{n} by \code{d} data matrix or \code{d} by \code{d} sample covariance matrix from the input #' } #' \item{cov.input}{ #' An indicator of the sample covariance. #' } #' \item{ind.mat}{ #' The \code{scr.num} by \code{k} matrix with each column corresponding to a variable in \code{ind.group} and contains the indices of the remaining neighbors after the GSS. ONLY applicable when \code{scr = TRUE} and \code{approx = FALSE} #' } #' \item{lambda}{ #' The sequence of regularization parameters used in mb or thresholding parameters in ct. #' } #' \item{sym}{ #' The \code{sym} from the input. ONLY applicable when \code{method = "mb"} or \code{"tiger"}. #' } #' \item{scr}{ #' The \code{scr} from the input. ONLY applicable when \code{method = "mb"} or \code{"glasso"}. #' } #' \item{path}{ #' A list of \code{k} by \code{k} adjacency matrices of estimated graphs as a graph path corresponding to \code{lambda}. #' } #' \item{sparsity}{ #' The sparsity levels of the graph path. #' } #' \item{icov}{ #' A list of \code{d} by \code{d} precision matrices as an alternative graph path (numerical path) corresponding to \code{lambda}. ONLY applicable when \code{method = "glasso"} or \code{"tiger"}. #' } #' \item{cov}{ #' A list of \code{d} by \code{d} estimated covariance matrices corresponding to \code{lambda}. ONLY applicable when \code{cov.output = TRUE} and \code{method = "glasso"} #' } #' \item{method}{ #' The method used in the graph estimation stage. #' } #' \item{df}{ #' If \code{method = "mb"} or \code{"tiger"}, it is a \code{k} by \code{nlambda} matrix. Each row contains the number of nonzero coefficients along the lasso solution path. If \code{method = "glasso"}, it is a \code{nlambda} dimensional vector containing the number of nonzero coefficients along the graph path \code{icov}. #' } #' \item{loglik}{ #' A \code{nlambda} dimensional vector containing the likelihood scores along the graph path (\code{icov}). ONLY applicable when \code{method = "glasso"}. For an estimated inverse covariance Z, the program only calculates log(det(Z)) - trace(SZ) where S is the empirical covariance matrix. For the likelihood for n observations, please multiply by n/2. #' } #' @note This function ONLY estimates the graph path. For more information about the optimal graph selection, please refer to \code{\link{huge.select}}.\cr #' @seealso \code{\link{huge.generator}}, \code{\link{huge.select}}, \code{\link{huge.plot}}, \code{\link{huge.roc}}, and \code{\link{huge-package}}. #' @examples #' #generate data #' L = huge.generator(n = 50, d = 12, graph = "hub", g = 4) #' #' #graph path estimation using mb #' out1 = huge(L$data) #' out1 #' plot(out1) #Not aligned #' plot(out1, align = TRUE) #Aligned #' huge.plot(out1$path[[3]]) #' #' #graph path estimation using the sample covariance matrix as the input. #' #out1 = huge(cor(L$data), method = "glasso") #' #out1 #' #plot(out1) #Not aligned #' #plot(out1, align = TRUE) #Aligned #' #huge.plot(out1$path[[3]]) #' #' #graph path estimation using ct #' #out2 = huge(L$data,method = "ct") #' #out2 #' #plot(out2) #' #' #graph path estimation using glasso #' #out3 = huge(L$data, method = "glasso") #' #out3 #' #plot(out3) #' #' #graph path estimation using tiger #' #out4 = huge(L$data, method = "tiger") #' #out4 #' #plot(out4) #' @export huge = function(x, lambda = NULL, nlambda = NULL, lambda.min.ratio = NULL, method = "mb", scr = NULL, scr.num = NULL, cov.output = FALSE, sym = "or", verbose = TRUE) { gcinfo(FALSE) est = list() est$method = method if(method == "ct") { fit = huge.ct(x, nlambda = nlambda, lambda.min.ratio = lambda.min.ratio, lambda = lambda, verbose = verbose) est$path = fit$path est$lambda = fit$lambda est$sparsity = fit$sparsity est$cov.input = fit$cov.input rm(fit) gc() } if(method == "mb") { fit = huge.mb(x, lambda = lambda, nlambda = nlambda, lambda.min.ratio = lambda.min.ratio, scr = scr, scr.num = scr.num, sym = sym, verbose = verbose) est$path = fit$path est$beta = fit$beta est$lambda = fit$lambda est$sparsity = fit$sparsity est$df = fit$df est$idx_mat = fit$idx_mat est$sym = sym est$scr = fit$scr est$cov.input = fit$cov.input rm(fit,sym) gc() } if(method == "glasso") { fit = huge.glasso(x, nlambda = nlambda, lambda.min.ratio = lambda.min.ratio, lambda = lambda, scr = scr, cov.output = cov.output, verbose = verbose) est$path = fit$path est$lambda = fit$lambda est$icov = fit$icov est$df = fit$df est$sparsity = fit$sparsity est$loglik = fit$loglik if(cov.output) est$cov = fit$cov est$cov.input = fit$cov.input est$cov.output = fit$cov.output est$scr = fit$scr rm(fit) gc() } if(method == "tiger") { fit = huge.tiger(x, lambda = lambda, nlambda = nlambda, lambda.min.ratio = lambda.min.ratio, sym = sym, verbose = verbose) est$path = fit$path est$lambda = fit$lambda est$sparsity = fit$sparsity est$df = fit$df est$idx_mat = fit$idx_mat est$sym = sym est$scr = fit$scr est$cov.input = fit$cov.input est$icov = fit$icov; rm(fit,sym) gc() } est$data = x rm(x,scr,lambda,lambda.min.ratio,nlambda,cov.output,verbose) gc() class(est) = "huge" return(est) } #' Print function for S3 class "huge" #' #' Print the information about the model usage, the graph path length, graph dimension, sparsity level. #' #' @param x An object with S3 class \code{"huge"}. #' @param \dots System reserved (No specific usage) #' @seealso \code{\link{huge}} #' @export print.huge = function(x, ...) { if(x$method == "ct") cat("Model: graph estimation via correlation thresholding (ct)\n") if(x$method == "glasso") cat("Model: graphical lasso (glasso)\n") if(x$method == "mb") cat("Model: Meinshausen & Buhlmann graph estimation (mb)\n") if(x$method == "tiger") cat("Model: tuning-insensitive approach\n") if((x$method == "glasso")&&(x$scr)) cat("lossy screening: on\n") if(x$cov.input) cat("Input: The Covariance Matrix\n") if(!x$cov.input) cat("Input: The Data Matrix\n") cat("Path length:",length(x$lambda),"\n") cat("Graph dimension:",ncol(x$data),"\n") cat("Sparsity level:",min(x$sparsity),"----->",max(x$sparsity),"\n") } #' Plot function for S3 class "huge" #' #' Plot sparsity level information and 3 typical sparse graphs from the graph path. #' #' @param x An object with S3 class \code{"huge"} #' @param align If \code{align = FALSE}, 3 plotted graphs are aligned #' @param \dots System reserved (No specific usage) #' @seealso \code{\link{huge}} #' @export plot.huge = function(x, align = FALSE, ...){ gcinfo(FALSE) if(length(x$lambda) == 1) par(mfrow = c(1, 2), pty = "s", omi=c(0.3,0.3,0.3,0.3), mai = c(0.3,0.3,0.3,0.3)) if(length(x$lambda) == 2) par(mfrow = c(1, 3), pty = "s", omi=c(0.3,0.3,0.3,0.3), mai = c(0.3,0.3,0.3,0.3)) if(length(x$lambda) >= 3) par(mfrow = c(1, 4), pty = "s", omi=c(0.3,0.3,0.3,0.3), mai = c(0.3,0.3,0.3,0.3)) if(length(x$lambda) <= 3) z.final = 1:length(x$lambda) if(length(x$lambda) >=4){ z.max = max(x$sparsity) z.min = min(x$sparsity) z = z.max - z.min z.unique = unique(c(which(x$sparsity>=(z.min + 0.03*z))[1],which(x$sparsity>=(z.min + 0.07*z))[1],which(x$sparsity>=(z.min + 0.15*z))[1])) if(length(z.unique) == 1){ if(z.unique<(length(x$lambda)-1)) z.final = c(z.unique,z.unique+1,z.unique+2) if(z.unique==(length(x$lambda)-1)) z.final = c(z.unique-1,z.unique,z.unique+1) if(z.unique==length(x$lambda)) z.final = c(z.unique-2,z.unique-1,z.unique) } if(length(z.unique) == 2){ if(diff(z.unique)==1){ if(z.unique[2]1) z.final = c(z.unique[1],z.unique[1]+1,z.unique[2]) } if(length(z.unique) == 3) z.final = z.unique rm(z.max,z.min,z,z.unique) gc() } plot(x$lambda, x$sparsity, log = "x", xlab = "Regularization Parameter", ylab = "Sparsity Level", type = "l",xlim = rev(range(x$lambda)), main = "Sparsity vs. Regularization") lines(x$lambda[z.final],x$sparsity[z.final],type = "p") if(align){ layout.grid = layout.fruchterman.reingold(graph.adjacency(as.matrix(x$path[[z.final[length(z.final)]]]), mode="undirected", diag=FALSE)) for(i in z.final){ g = graph.adjacency(as.matrix(x$path[[i]]), mode="undirected", diag=FALSE) plot(g, layout=layout.grid, edge.color='gray50',vertex.color="red", vertex.size=3, vertex.label=NA, main = paste("lambda = ",as.character(round(x$lambda[i],3)),sep = "")) rm(g) gc() } rm(layout.grid) } if(!align){ for(i in z.final){ g = graph.adjacency(as.matrix(x$path[[i]]), mode="undirected", diag=FALSE) layout.grid = layout.fruchterman.reingold(g) plot(g, layout=layout.grid, edge.color='gray50',vertex.color="red", vertex.size=3, vertex.label=NA, main = paste("lambda = ",as.character(round(x$lambda[i],3)),sep = "")) rm(g,layout.grid) gc() } } if(align) cat("Three plotted graphs are aligned according to the third graph\n") } huge/R/huge.generator.R0000644000176200001440000002375113535506773014471 0ustar liggesusers#-----------------------------------------------------------------------# # Package: High-dimensional Undirected Graph Estimation # # huge.generator(): Data generator # #-----------------------------------------------------------------------# #' Data generator #' #' Implements the data generation from multivariate normal distributions with different graph structures, including \code{"random"}, \code{"hub"}, \code{"cluster"}, \code{"band"} and \code{"scale-free"}. #' #' @param n The number of observations (sample size). The default value is \code{200}. #' @param d The number of variables (dimension). The default value is \code{50}. #' @param graph The graph structure with 4 options: \code{"random"}, \code{"hub"}, \code{"cluster"}, \code{"band"} and \code{"scale-free"}. #' @param v The off-diagonal elements of the precision matrix, controlling the magnitude of partial correlations with \code{u}. The default value is \code{0.3}. #' @param u A positive number being added to the diagonal elements of the precision matrix, to control the magnitude of partial correlations. The default value is \code{0.1}. #' @param g For \code{"cluster"} or \code{"hub"} graph, \code{g} is the number of hubs or clusters in the graph. The default value is about \code{d/20} if \code{d >= 40} and \code{2} if \code{d < 40}. For \code{"band"} graph, \code{g} is the bandwidth and the default value is \code{1}. NOT applicable to \code{"random"} graph. #' @param prob For \code{"random"} graph, it is the probability that a pair of nodes has an edge. The default value is \code{3/d}. For \code{"cluster"} graph, it is the probability that a pair of nodes has an edge in each cluster. The default value is \code{6*g/d} if \code{d/g <= 30} and \code{0.3} if \code{d/g > 30}. NOT applicable to \code{"hub"} or \code{"band"} graphs. #' @param vis Visualize the adjacency matrix of the true graph structure, the graph pattern, the covariance matrix and the empirical covariance matrix. The default value is \code{FALSE} #' @param verbose If \code{verbose = FALSE}, tracing information printing is disabled. The default value is \code{TRUE}. #' @details #' Given the adjacency matrix \code{theta}, the graph patterns are generated as below:\cr\cr #' (I) \code{"random"}: Each pair of off-diagonal elements are randomly set \code{theta[i,j]=theta[j,i]=1} for \code{i!=j} with probability \code{prob}, and \code{0} other wise. It results in about \code{d*(d-1)*prob/2} edges in the graph.\cr\cr #' (II)\code{"hub"}:The row/columns are evenly partitioned into \code{g} disjoint groups. Each group is associated with a "center" row \code{i} in that group. Each pair of off-diagonal elements are set \code{theta[i,j]=theta[j,i]=1} for \code{i!=j} if \code{j} also belongs to the same group as \code{i} and \code{0} otherwise. It results in \code{d - g} edges in the graph.\cr\cr #' (III)\code{"cluster"}:The row/columns are evenly partitioned into \code{g} disjoint groups. Each pair of off-diagonal elements are set \code{theta[i,j]=theta[j,i]=1} for \code{i!=j} with the probability \code{prob}if both \code{i} and \code{j} belong to the same group, and \code{0} other wise. It results in about \code{g*(d/g)*(d/g-1)*prob/2} edges in the graph.\cr\cr #' (IV)\code{"band"}: The off-diagonal elements are set to be \code{theta[i,j]=1} if \code{1<=|i-j|<=g} and \code{0} other wise. It results in \code{(2d-1-g)*g/2} edges in the graph.\cr\cr #' (V) \code{"scale-free"}: The graph is generated using B-A algorithm. The initial graph has two connected nodes and each new node is connected to only one node in the existing graph with the probability proportional to the degree of the each node in the existing graph. It results in \code{d} edges in the graph. #' #' The adjacency matrix \code{theta} has all diagonal elements equal to \code{0}. To obtain a positive definite precision matrix, the smallest eigenvalue of \code{theta*v} (denoted by \code{e}) is computed. Then we set the precision matrix equal to \code{theta*v+(|e|+0.1+u)I}. The covariance matrix is then computed to generate multivariate normal data. #' @return #' An object with S3 class "sim" is returned: #' \item{data}{ #' The \code{n} by \code{d} matrix for the generated data #' } #' \item{sigma}{ #' The covariance matrix for the generated data #' } #' \item{omega}{ #' The precision matrix for the generated data #' } #' \item{sigmahat}{ #' The empirical covariance matrix for the generated data #' } #' \item{theta}{ #' The adjacency matrix of true graph structure (in sparse matrix representation) for the generated data #' } #' @seealso \code{\link{huge}} and \code{\link{huge-package}} #' @examples #' ## band graph with bandwidth 3 #' L = huge.generator(graph = "band", g = 3) #' plot(L) #' #' ## random sparse graph #' L = huge.generator(vis = TRUE) #' #' ## random dense graph #' L = huge.generator(prob = 0.5, vis = TRUE) #' #' ## hub graph with 6 hubs #' L = huge.generator(graph = "hub", g = 6, vis = TRUE) #' #' ## hub graph with 8 clusters #' L = huge.generator(graph = "cluster", g = 8, vis = TRUE) #' #' ## scale-free graphs #' L = huge.generator(graph="scale-free", vis = TRUE) #' @export huge.generator = function(n = 200, d = 50, graph = "random", v = NULL, u = NULL, g = NULL, prob = NULL, vis = FALSE, verbose = TRUE){ gcinfo(FALSE) if(verbose) cat("Generating data from the multivariate normal distribution with the", graph,"graph structure....") if(is.null(g)){ g = 1 if(graph == "hub" || graph == "cluster"){ if(d > 40) g = ceiling(d/20) if(d <= 40) g = 2 } } if(graph == "random"){ if(is.null(prob)) prob = min(1, 3/d) prob = sqrt(prob/2)*(prob<0.5)+(1-sqrt(0.5-0.5*prob))*(prob>=0.5) } if(graph == "cluster"){ if(is.null(prob)){ if(d/g > 30) prob = 0.3 if(d/g <= 30) prob = min(1,6*g/d) } prob = sqrt(prob/2)*(prob<0.5)+(1-sqrt(0.5-0.5*prob))*(prob>=0.5) } # parition variables into groups g.large = d%%g g.small = g - g.large n.small = floor(d/g) n.large = n.small+1 g.list = c(rep(n.small,g.small),rep(n.large,g.large)) g.ind = rep(c(1:g),g.list) rm(g.large,g.small,n.small,n.large,g.list) gc() # build the graph structure theta = matrix(0,d,d); if(graph == "band"){ if(is.null(u)) u = 0.1 if(is.null(v)) v = 0.3 for(i in 1:g){ diag(theta[1:(d-i),(1+i):d]) = 1 diag(theta[(1+i):d,1:(d-1)]) = 1 } } if(graph == "cluster"){ if(is.null(u)) u = 0.1 if(is.null(v)) v = 0.3 for(i in 1:g){ tmp = which(g.ind==i) tmp2 = matrix(runif(length(tmp)^2,0,0.5),length(tmp),length(tmp)) tmp2 = tmp2 + t(tmp2) theta[tmp,tmp][tmp2= tprob] = 0 rm(tmp) gc() } if(graph == "scale-free"){ if(is.null(u)) u = 0.1 if(is.null(v)) v = 0.3 out = .Call("_huge_SFGen", 2, d) theta = matrix(as.numeric(out$G),d,d) } diag(theta) = 0 omega = theta*v # make omega positive definite and standardized diag(omega) = abs(min(eigen(omega)$values)) + 0.1 + u sigma = cov2cor(solve(omega)) omega = solve(sigma) # generate multivariate normal data x = mvrnorm(n,rep(0,d),sigma) sigmahat = cor(x) # graph and covariance visulization if(vis == TRUE){ fullfig = par(mfrow = c(2, 2), pty = "s", omi=c(0.3,0.3,0.3,0.3), mai = c(0.3,0.3,0.3,0.3)) fullfig[1] = image(theta, col = gray.colors(256), main = "Adjacency Matrix") fullfig[2] = image(sigma, col = gray.colors(256), main = "Covariance Matrix") g = graph.adjacency(theta, mode="undirected", diag=FALSE) layout.grid = layout.fruchterman.reingold(g) fullfig[3] = plot(g, layout=layout.grid, edge.color='gray50',vertex.color="red", vertex.size=3, vertex.label=NA,main = "Graph Pattern") fullfig[4] = image(sigmahat, col = gray.colors(256), main = "Empirical Matrix") rm(fullfig,g,layout.grid) gc() } if(verbose) cat("done.\n") rm(vis,verbose) gc() sim = list(data = x, sigma = sigma, sigmahat = sigmahat, omega = omega, theta = Matrix(theta,sparse = TRUE), sparsity= sum(theta)/(d*(d-1)), graph.type=graph) class(sim) = "sim" return(sim) } #' Print function for S3 class "sim" #' #' Print the information about the sample size, the dimension, the pattern and sparsity of the true graph structure. #' #' @param x An object with S3 class \code{"sim"}. #' @param \dots System reserved (No specific usage) #' @seealso \code{\link{huge.generator}} #' @export print.sim = function(x, ...){ cat("Simulated data generated by huge.generator()\n") cat("Sample size: n =", nrow(x$data), "\n") cat("Dimension: d =", ncol(x$data), "\n") cat("Graph type = ", x$graph.type, "\n") cat("Sparsity level:", sum(x$theta)/ncol(x$data)/(ncol(x$data)-1),"\n") } #' Plot function for S3 class "sim" #' #' Visualize the covariance matrix, the empirical covariance matrix, the adjacency matrix and the graph pattern of the true graph structure. #' #' @param x An object with S3 class \code{"sim"} #' @param \dots System reserved (No specific usage) #' @seealso \code{\link{huge.generator}} and \code{\link{huge}} #' @export plot.sim = function(x, ...){ gcinfo(FALSE) par = par(mfrow = c(2, 2), pty = "s", omi=c(0.3,0.3,0.3,0.3), mai = c(0.3,0.3,0.3,0.3)) image(as.matrix(x$theta), col = gray.colors(256), main = "Adjacency Matrix") image(x$sigma, col = gray.colors(256), main = "Covariance Matrix") g = graph.adjacency(x$theta, mode="undirected", diag=FALSE) layout.grid = layout.fruchterman.reingold(g) plot(g, layout=layout.grid, edge.color='gray50',vertex.color="red", vertex.size=3, vertex.label=NA,main = "Graph Pattern") rm(g, layout.grid) gc() image(x$sigmahat, col = gray.colors(256), main = "Empirical Covariance Matrix") } huge/R/huge.ct.R0000644000176200001440000001067713535506773013114 0ustar liggesusers#-----------------------------------------------------------------------# # Package: High-dimensional Undirected Graph Estimation # # huge.gect(): graph estimation via correlation thresholding (ct) # #-----------------------------------------------------------------------# #' Graph estimation via correlation thresholding (ct) #' #' See more details in \code{\link{huge}} #' @param x There are 2 options: (1) \code{x} is an \code{n} by \code{d} data matrix (2) a \code{d} by \code{d} sample covariance matrix. The program automatically identifies the input matrix by checking the symmetry. (\code{n} is the sample size and \code{d} is the dimension). #' @param lambda A sequence of decreasing positive numbers to control the regularization when \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}, or the thresholding in \code{method = "ct"}. Typical usage is to leave the input \code{lambda = NULL} and have the program compute its own \code{lambda} sequence based on \code{nlambda} and \code{lambda.min.ratio}. Users can also specify a sequence to override this. When \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}, use with care - it is better to supply a decreasing sequence values than a single (small) value. #' @param nlambda The number of regularization/thresholding parameters. The default value is \code{30} for \code{method = "ct"} and \code{10} for \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}. #' @param lambda.min.ratio If \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}, it is the smallest value for \code{lambda}, as a fraction of the upperbound (\code{MAX}) of the regularization/thresholding parameter which makes all estimates equal to \code{0}. The program can automatically generate \code{lambda} as a sequence of length = \code{nlambda} starting from \code{MAX} to \code{lambda.min.ratio*MAX} in log scale. If \code{method = "ct"}, it is the largest sparsity level for estimated graphs. The program can automatically generate \code{lambda} as a sequence of length = \code{nlambda}, which makes the sparsity level of the graph path increases from \code{0} to \code{lambda.min.ratio} evenly.The default value is \code{0.1} when \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}, and 0.05 \code{method = "ct"}. #' @param verbose If \code{verbose = FALSE}, tracing information printing is disabled. The default value is \code{TRUE}. #' @seealso \code{\link{huge}}, and \code{\link{huge-package}}. #' @export huge.ct = function(x, nlambda = NULL, lambda.min.ratio = NULL, lambda = NULL, verbose = TRUE) { gcinfo(FALSE) n = nrow(x); d = ncol(x); fit = list() fit$cov.input = isSymmetric(x); if(fit$cov.input) { if(verbose) cat("The input is identified as the covariance matrix.\n") S = cov2cor(x); } if(!fit$cov.input) { x = scale(x) S = cor(x) } rm(x) gc() diag(S) = 0 S = abs(S) S.rank = order(S,decreasing = TRUE) gc() if(is.null(lambda)) { if(is.null(nlambda)) nlambda = 20 if(is.null(lambda.min.ratio)) lambda.min.ratio = 0.05 density.max = lambda.min.ratio*d*(d-1)/2 density.min = 1 density.all = ceiling(seq(density.min,density.max,length = nlambda))*2 fit$sparsity = density.all/d/(d-1) fit$lambda = S[S.rank[density.all]] rm(density.max,lambda.min.ratio,density.min,S) gc() fit$path = list() for(i in 1:nlambda) { fit$path[[i]] = Matrix(0,d,d) fit$path[[i]][S.rank[1:density.all[i]]] = 1 if(verbose) { cat(paste(c("Conducting the graph estimation via correlation thresholding (ct) ....in progress:", floor(100*i/nlambda), "%"), collapse=""), "\r") flush.console() } } rm(density.all,nlambda,S.rank) gc() } if(!is.null(lambda)) { nlambda = length(lambda) fit$path = list() fit$sparsity = rep(0,nlambda) for(i in 1:nlambda) { fit$path[[i]] = Matrix(0,d,d) fit$path[[i]][S > lambda[i]] = 1 fit$sparsity[i] = sum(fit$path[[i]])/d/(d-1) if(verbose) { mes <- paste(c("Conducting the graph estimation via correlation thresholding (ct)....in progress:", floor(100*i/nlambda), "%"), collapse="") cat(mes, "\r") flush.console() } } fit$lambda = lambda rm(S,lambda) gc() } if(verbose) { cat("Conducting the graph estimation via correlation thresholding (ct)....done. \r\n") flush.console() } gc() return(fit) } huge/MD50000644000176200001440000000532313555602313011520 0ustar liggesusersa9993150b6ba5fb100618a5be6bd101f *DESCRIPTION 7741fdfd4ae8acf93e0faf1491fabea7 *NAMESPACE 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'p|˸6E2=6\B.`#X%+[eG+i$'V}U]BU1=}bҺZyjK@sUE:8:VȾq/%#,Ii^RBe*y)qЧaHĖzK# / j)$k?Av@9C1(xjț۫. endstream endobj 139 0 obj << /Type /XObject /Subtype /Form /FormType 1 /PTEX.FileName (./flowchart.pdf) /PTEX.PageNumber 1 /PTEX.InfoDict 140 0 R /BBox [ 19.43369 228.9878 768.0098 383.9105] /Resources << /ProcSet [/PDF/Text/ImageB/ImageC/ImageI] /ColorSpace << /Cs1 141 0 R /Cs2 142 0 R >> /Font << /TT1.0 143 0 R /TT2.0 144 0 R >> /XObject << /Im2 145 0 R /Im8 146 0 R /Im20 147 0 R /Im18 148 0 R /Im7 149 0 R /Im11 150 0 R /Im5 151 0 R /Im6 152 0 R /Im17 153 0 R /Im19 154 0 R /Im16 155 0 R /Im4 156 0 R /Im12 157 0 R /Im13 158 0 R /Im3 159 0 R /Im9 160 0 R /Im14 161 0 R /Im15 162 0 R /Im1 163 0 R /Im10 164 0 R >> >> /Length 3312 /Filter /FlateDecode >> stream x՚Q ).e͌f$)p4E`si~I#iKmR#$W8kwkmo>ܛ;GkM?XԮMvuM=Dsx3!=wwn5w?sk~1;n5]z/(򃯽XE,PlR{}5>{YPԇ:yVBmbmy:5rl B4wt"qշ"߾R4ml/M7xG]lVXوR YچC=`JcooA GZV&\p[B tR/|x .Fx. 8^|}ky|[ӚEgnҏwy@ʪ$=ޚ_wmɄlX՞7H,Ѱ||_uRz_A@pTk$4]ŏ7fD]Xm[ӶuWc ,VP f-ڦǾ joHԶ17xks)mᶚ<._5(sҰjB)Ri@lNRXlp[a֧y|Eo@ׯOrM5sS8tc+^ex|>WԂUn*/b*7d^)yr7]9yW0ZIE,GEĩ(=|&aJ.X'ՁMUj>8>/|f'QMVjpěuzDIrہj$:'Go*)qߺ^+΃x\ ՚VUeqJ=,Rll`{)-Cu)XudSݻå*:xؒR,iaò4AzPf]T8On<œMl!z|4zAkN<X[eI&1r&}=mcMWCQwŝY1ʦ P M*I50?l[O?ԝ4*\!"i[RRGsK~3q5 l~WfMi㬀Ԙ0t'M`߶H' a~BrT!K^(I/*em LhV@˛:1/xl S[.i@@ pvsYݹå B 5^nýNԪ Ԓ(L'`[OxX䎼c]J^fDZ dg?ㇷ>=iYfy>4e]wS"V éz昡v%pcmh8;rCzC?-jZVyCu1FYq L}[.{iJ87' X(#謧dY$d4jE@?1?Ⱥآ{0dE6b୕FgQ^Kj/қ'煈W  fIuҲUy0-V$HHX*3<48<d2^fˀ Jh?kd0eg5 @AJ$xص.f SܼSr7P*dTQۢU@OQ%ƋQ㢖p36T9$:5l#AK&w.kv)_Cci+ZP`2<-:hR:|҄db}?(yfikmd9-!N sdHTA ɪ%D)%E3dKn4a\m$k!6tKwUb:1C#cy9ɛc$q2Y*‰,nl9g,}F4"YBLW)Mo`f1YH^)DHb"Yl>*1KYp! bd\Y0tV_7AL ,6AL$ \&ݲ L#%J o %mrXrF2WR$,bJ10Jd1ɛP΋,'KB)eJcYl+HⶕGwYlvf_bD5B %vl&&9,=a9JOd[PJ'=ݡK[ZL? - hsM@@S'LV M]Y>li?%ۍ<IK(Ke#A $J4 ds!aBJ$n41B9D€ETO S*D=EW8ol=lI~*BDtFZ ۀsGvyɾA v460ɷMȶ68F&EWIBem':d5 U{4XG)ٜ?ISِhZa+a|+2-E)㥩0ZŎLJ h H%@ V/r$%@$ H|0/%@@7]8Y}. lN^I,Je-JrlײW7KǗ*2fN4DH>#;;4Wו[.(8cB]vr7_?SI-n=[屄C7Vr{S[0+_pU\1:թ (tݓds!&;!KE|봿CHZ"lȍ] 0a¬w91SeE:zcOx쎢-4Oȼ%kIovfT7{~@O׍T/;@upYJ:f3+$8v:G|q^GA7mt{F?{7|!T``D m %!$2< #Nymˠ}jͮ(~keT n5d#i[窎30;j𽤙o'FY7) endstream endobj 140 0 obj << /Title 165 0 R /Author 166 0 R /Producer 167 0 R /Creator 168 0 R /CreationDate 169 0 R /ModDate 169 0 R >> endobj 141 0 obj [/ICCBased 170 0 R] endobj 142 0 obj [/ICCBased 171 0 R] endobj 143 0 obj << /Type /Font /Subtype /TrueType /BaseFont /ECNVDA+TimesNewRomanPSMT /FontDescriptor 172 0 R /Encoding /MacRomanEncoding /FirstChar 32 /LastChar 122 /Widths [ 250 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 722 0 0 722 0 0 0 0 0 889 722 0 0 0 0 0 0 0 722 0 0 722 0 0 0 0 0 0 0 444 0 444 500 444 0 500 500 278 0 0 278 778 500 500 500 0 333 389 278 500 0 722 0 500 444] >> endobj 144 0 obj << /Type /Font /Subtype /TrueType /BaseFont /IWAKZN+Cmr10 /FontDescriptor 173 0 R /Encoding /MacRomanEncoding /FirstChar 49 /LastChar 77 /Widths [ 500 500 500 500 500 500 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 916] >> endobj 145 0 obj << /Length 174 0 R /Type /XObject /Subtype /Image /Width 666 /Height 186 /Interpolate true /ColorSpace 175 0 R /SMask 176 0 R /BitsPerComponent 8 /Filter /FlateDecode >> stream x1 Om /@a 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0`   endstream endobj 146 0 obj << /Length 177 0 R /Type /XObject /Subtype /Image /Width 213 /Height 97 /Interpolate true /ColorSpace 178 0 R /SMask 179 0 R /BitsPerComponent 8 /Filter /FlateDecode >> stream x1 Om_@a 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0`  endstream endobj 147 0 obj << /Length 180 0 R /Type /XObject /Subtype /Image /Width 180 /Height 144 /Interpolate true /ColorSpace 178 0 R /SMask 181 0 R /BitsPerComponent 8 /Filter /FlateDecode >> stream x1 Om /@a 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0`/ endstream endobj 148 0 obj << /Length 182 0 R /Type /XObject /Subtype /Image /Width 150 /Height 83 /Interpolate true /ColorSpace 175 0 R /SMask 183 0 R /BitsPerComponent 8 /Filter /FlateDecode >> stream x  Om( 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` endstream endobj 149 0 obj << /Length 184 0 R /Type /XObject /Subtype /Image /Width 179 /Height 93 /Interpolate true /ColorSpace 175 0 R /SMask 185 0 R /BitsPerComponent 8 /Filter /FlateDecode >> stream x1 Om @a 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0p70 endstream endobj 150 0 obj << /Length 186 0 R /Type /XObject /Subtype /Image /Width 514 /Height 96 /Interpolate true /ColorSpace 178 0 R /SMask 187 0 R /BitsPerComponent 8 /Filter /FlateDecode >> stream x  Om( 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0`a`B^ endstream endobj 151 0 obj << /Length 188 0 R /Type /XObject /Subtype /Image /Width 292 /Height 186 /Interpolate true /ColorSpace 175 0 R /SMask 189 0 R /BitsPerComponent 8 /Filter /FlateDecode >> stream x1 Om @a 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` | endstream endobj 152 0 obj << /Length 190 0 R /Type /XObject /Subtype /Image /Width 366 /Height 112 /Interpolate true /ColorSpace 175 0 R /SMask 191 0 R /BitsPerComponent 8 /Filter /FlateDecode >> stream x  Om7@a 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0`o endstream endobj 153 0 obj << /Length 192 0 R /Type /XObject /Subtype /Image /Width 150 /Height 83 /Interpolate true /ColorSpace 175 0 R /SMask 193 0 R /BitsPerComponent 8 /Filter /FlateDecode >> stream x  Om( 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` endstream endobj 154 0 obj << /Length 194 0 R /Type /XObject /Subtype /Image /Width 783 /Height 633 /Interpolate true /ColorSpace 178 0 R /SMask 195 0 R /BitsPerComponent 8 /Filter /FlateDecode >> stream x1 Om_@a 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 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/FlateDecode >> stream x1 Om @a 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` endstream endobj 156 0 obj << /Length 198 0 R /Type /XObject /Subtype /Image /Width 141 /Height 74 /Interpolate true /ColorSpace 175 0 R /SMask 199 0 R /BitsPerComponent 8 /Filter /FlateDecode >> stream x1 Om O@a 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0zF endstream endobj 157 0 obj << /Length 200 0 R /Type /XObject /Subtype /Image /Width 176 /Height 96 /Interpolate true /ColorSpace 178 0 R /SMask 201 0 R /BitsPerComponent 8 /Filter /FlateDecode >> stream x1 Om @a 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` endstream endobj 158 0 obj << /Length 202 0 R /Type /XObject /Subtype /Image /Width 293 /Height 38 /Interpolate true /ColorSpace 178 0 R /SMask 203 0 R /BitsPerComponent 8 /Filter /FlateDecode >> stream x1 Om @a 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0z endstream endobj 159 0 obj << /Length 204 0 R /Type /XObject /Subtype /Image /Width 666 /Height 187 /Interpolate true /ColorSpace 175 0 R /SMask 205 0 R /BitsPerComponent 8 /Filter /FlateDecode >> stream xЁàS_Pa 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` x endstream endobj 160 0 obj << /Length 206 0 R /Type /XObject /Subtype /Image /Width 176 /Height 96 /Interpolate true /ColorSpace 178 0 R /SMask 207 0 R /BitsPerComponent 8 /Filter /FlateDecode >> stream x1 Om @a 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` endstream endobj 161 0 obj << /Length 208 0 R 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"write failure creating $CONFIG_STATUS" "$LINENO" 5 # configure is writing to config.log, and then calls config.status. # config.status does its own redirection, appending to config.log. # Unfortunately, on DOS this fails, as config.log is still kept open # by configure, so config.status won't be able to write to it; its # output is simply discarded. So we exec the FD to /dev/null, # effectively closing config.log, so it can be properly (re)opened and # appended to by config.status. 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For \code{"band"} graph, \code{g} is the bandwidth and the default value is \code{1}. NOT applicable to \code{"random"} graph.} \item{prob}{For \code{"random"} graph, it is the probability that a pair of nodes has an edge. The default value is \code{3/d}. For \code{"cluster"} graph, it is the probability that a pair of nodes has an edge in each cluster. The default value is \code{6*g/d} if \code{d/g <= 30} and \code{0.3} if \code{d/g > 30}. NOT applicable to \code{"hub"} or \code{"band"} graphs.} \item{vis}{Visualize the adjacency matrix of the true graph structure, the graph pattern, the covariance matrix and the empirical covariance matrix. The default value is \code{FALSE}} \item{verbose}{If \code{verbose = FALSE}, tracing information printing is disabled. The default value is \code{TRUE}.} } \value{ An object with S3 class "sim" is returned: \item{data}{ The \code{n} by \code{d} matrix for the generated data } \item{sigma}{ The covariance matrix for the generated data } \item{omega}{ The precision matrix for the generated data } \item{sigmahat}{ The empirical covariance matrix for the generated data } \item{theta}{ The adjacency matrix of true graph structure (in sparse matrix representation) for the generated data } } \description{ Implements the data generation from multivariate normal distributions with different graph structures, including \code{"random"}, \code{"hub"}, \code{"cluster"}, \code{"band"} and \code{"scale-free"}. } \details{ Given the adjacency matrix \code{theta}, the graph patterns are generated as below:\cr\cr (I) \code{"random"}: Each pair of off-diagonal elements are randomly set \code{theta[i,j]=theta[j,i]=1} for \code{i!=j} with probability \code{prob}, and \code{0} other wise. It results in about \code{d*(d-1)*prob/2} edges in the graph.\cr\cr (II)\code{"hub"}:The row/columns are evenly partitioned into \code{g} disjoint groups. Each group is associated with a "center" row \code{i} in that group. Each pair of off-diagonal elements are set \code{theta[i,j]=theta[j,i]=1} for \code{i!=j} if \code{j} also belongs to the same group as \code{i} and \code{0} otherwise. It results in \code{d - g} edges in the graph.\cr\cr (III)\code{"cluster"}:The row/columns are evenly partitioned into \code{g} disjoint groups. Each pair of off-diagonal elements are set \code{theta[i,j]=theta[j,i]=1} for \code{i!=j} with the probability \code{prob}if both \code{i} and \code{j} belong to the same group, and \code{0} other wise. It results in about \code{g*(d/g)*(d/g-1)*prob/2} edges in the graph.\cr\cr (IV)\code{"band"}: The off-diagonal elements are set to be \code{theta[i,j]=1} if \code{1<=|i-j|<=g} and \code{0} other wise. It results in \code{(2d-1-g)*g/2} edges in the graph.\cr\cr (V) \code{"scale-free"}: The graph is generated using B-A algorithm. The initial graph has two connected nodes and each new node is connected to only one node in the existing graph with the probability proportional to the degree of the each node in the existing graph. It results in \code{d} edges in the graph. The adjacency matrix \code{theta} has all diagonal elements equal to \code{0}. To obtain a positive definite precision matrix, the smallest eigenvalue of \code{theta*v} (denoted by \code{e}) is computed. Then we set the precision matrix equal to \code{theta*v+(|e|+0.1+u)I}. The covariance matrix is then computed to generate multivariate normal data. } \examples{ ## band graph with bandwidth 3 L = huge.generator(graph = "band", g = 3) plot(L) ## random sparse graph L = huge.generator(vis = TRUE) ## random dense graph L = huge.generator(prob = 0.5, vis = TRUE) ## hub graph with 6 hubs L = huge.generator(graph = "hub", g = 6, vis = TRUE) ## hub graph with 8 clusters L = huge.generator(graph = "cluster", g = 8, vis = TRUE) ## scale-free graphs L = huge.generator(graph="scale-free", vis = TRUE) } \seealso{ \code{\link{huge}} and \code{\link{huge-package}} } huge/man/huge.roc.Rd0000644000176200001440000000267013535506773014001 0ustar liggesusers% Generated by roxygen2: do not edit by hand % Please edit documentation in R/huge.roc.R \name{huge.roc} \alias{huge.roc} \title{Draw ROC Curve for a graph path} \usage{ huge.roc(path, theta, verbose = TRUE) } \arguments{ \item{path}{A graph path.} \item{theta}{The true graph structure.} \item{verbose}{If \code{verbose = FALSE}, tracing information printing is disabled. The default value is \code{TRUE}.} } \value{ An object with S3 class "roc" is returned: \item{F1}{ The F1 scores along the graph path. } \item{tp}{ The true positive rates along the graph path } \item{fp}{ The false positive rates along the graph paths } \item{AUC}{ Area under the ROC curve } } \description{ Draws ROC curve for a graph path according to the true graph structure. } \details{ To avoid the horizontal oscillation, false positive rates is automatically sorted in the ascent order and true positive rates also follow the same order. } \note{ For a lasso regression, the number of nonzero coefficients is at most \code{n-1}. If \code{d>>n}, even when regularization parameter is very small, the estimated graph may still be sparse. In this case, the AUC may not be a good choice to evaluate the performance. } \examples{ #generate data L = huge.generator(d = 200, graph = "cluster", prob = 0.3) out1 = huge(L$data) #draw ROC curve Z1 = huge.roc(out1$path,L$theta) #Maximum F1 score max(Z1$F1) } \seealso{ \code{\link{huge}} and \code{\link{huge-package}}. } huge/man/huge.select.Rd0000644000176200001440000001122613535506773014472 0ustar liggesusers% Generated by roxygen2: do not edit by hand % Please edit documentation in R/huge.select.R \name{huge.select} \alias{huge.select} \title{Model selection for high-dimensional undirected graph estimation} \usage{ huge.select(est, criterion = NULL, ebic.gamma = 0.5, stars.thresh = 0.1, stars.subsample.ratio = NULL, rep.num = 20, verbose = TRUE) } \arguments{ \item{est}{An object with S3 class \code{"huge"}.} \item{criterion}{Model selection criterion. \code{"ric"} and \code{"stars"} are available for all 3 graph estimation methods. \code{ebic} is only applicable when \code{est$method = "glasso"} in \code{huge()}. The default value is \code{"ric"}.} \item{ebic.gamma}{The tuning parameter for ebic. The default value is 0.5. Only applicable when \code{est$method = "glasso"} and \code{criterion = "ebic"}.} \item{stars.thresh}{The variability threshold in stars. The default value is \code{0.1}. An alternative value is \code{0.05}. Only applicable when \code{criterion = "stars"}.} \item{stars.subsample.ratio}{The subsampling ratio. The default value is \code{10*sqrt(n)/n} when \code{n>144} and \code{0.8} when \code{n<=144}, where \code{n} is the sample size. Only applicable when \code{criterion = "stars"}.} \item{rep.num}{The number of subsamplings when \code{criterion = "stars"} or rotations when \code{criterion = "ric"}. The default value is \code{20}. NOT applicable when \code{criterion = "ebic"}.} \item{verbose}{If \code{verbose = FALSE}, tracing information printing is disabled. The default value is \code{TRUE}.} } \value{ An object with S3 class "select" is returned: \item{refit}{ The optimal graph selected from the graph path } \item{opt.icov}{ The optimal precision matrix from the path only applicable when \code{method = "glasso"} } \item{opt.cov}{ The optimal covariance matrix from the path only applicable when \code{method = "glasso"} and \code{est$cov} is available. } \item{merge}{ The graph path estimated by merging the subsampling paths. Only applicable when the input \code{criterion = "stars"}. } \item{variability}{ The variability along the subsampling paths. Only applicable when the input \code{criterion = "stars"}. } \item{ebic.scores}{ Extended BIC scores for regularization parameter selection. Only applicable when \code{criterion = "ebic"}. } \item{opt.index}{ The index of the selected regularization parameter. NOT applicable when the input \code{criterion = "ric"} } \item{opt.lambda}{ The selected regularization/thresholding parameter. } \item{opt.sparsity}{ The sparsity level of \code{"refit"}. } and anything else included in the input \code{est} } \description{ Implements the regularization parameter selection for high dimensional undirected graph estimation. The optional approaches are rotation information criterion (ric), stability approach to regularization selection (stars) and extended Bayesian information criterion (ebic). } \details{ Stability approach to regularization selection (stars) is a natural way to select optimal regularization parameter for all three estimation methods. It selects the optimal graph by variability of subsamplings and tends to overselect edges in Gaussian graphical models. Besides selecting the regularization parameters, stars can also provide an additional estimated graph by merging the corresponding subsampled graphs using the frequency counts. The subsampling procedure in stars may NOT be very efficient, we also provide the recent developed highly efficient, rotation information criterion approach (ric). Instead of tuning over a grid by cross-validation or subsampling, we directly estimate the optimal regularization parameter based on random Rotations. However, ric usually has very good empirical performances but suffers from underselections sometimes. Therefore, we suggest if user are sensitive of false negative rates, they should either consider increasing \code{r.num} or applying the stars to model selection. Extended Bayesian information criterion (ebic) is another competitive approach, but the \code{ebic.gamma} can only be tuned by experience. } \note{ The model selection is NOT available when the data input is the sample covariance matrix. } \examples{ #generate data L = huge.generator(d = 20, graph="hub") out.mb = huge(L$data) out.ct = huge(L$data, method = "ct") out.glasso = huge(L$data, method = "glasso") #model selection using ric out.select = huge.select(out.mb) plot(out.select) #model selection using stars #out.select = huge.select(out.ct, criterion = "stars", stars.thresh = 0.05,rep.num=10) #plot(out.select) #model selection using ebic out.select = huge.select(out.glasso,criterion = "ebic") plot(out.select) } \seealso{ \code{\link{huge}} and \code{\link{huge-package}}. } huge/man/plot.roc.Rd0000644000176200001440000000065013431562330014005 0ustar liggesusers% Generated by roxygen2: do not edit by hand % Please edit documentation in R/huge.roc.R \name{plot.roc} \alias{plot.roc} \title{Plot function for S3 class "roc"} \usage{ \method{plot}{roc}(x, ...) } \arguments{ \item{x}{An object with S3 class \code{"roc"}} \item{\dots}{System reserved (No specific usage)} } \description{ Plot the ROC curve for an object with S3 class \code{"roc"}. } \seealso{ \code{\link{huge.roc}} } huge/man/plot.sim.Rd0000644000176200001440000000103013431562330014003 0ustar liggesusers% Generated by roxygen2: do not edit by hand % Please edit documentation in R/huge.generator.R \name{plot.sim} \alias{plot.sim} \title{Plot function for S3 class "sim"} \usage{ \method{plot}{sim}(x, ...) } \arguments{ \item{x}{An object with S3 class \code{"sim"}} \item{\dots}{System reserved (No specific usage)} } \description{ Visualize the covariance matrix, the empirical covariance matrix, the adjacency matrix and the graph pattern of the true graph structure. } \seealso{ \code{\link{huge.generator}} and \code{\link{huge}} } huge/man/print.select.Rd0000644000176200001440000000100313431562330014650 0ustar liggesusers% Generated by roxygen2: do not edit by hand % Please edit documentation in R/huge.select.R \name{print.select} \alias{print.select} \title{Print function for S3 class "select"} \usage{ \method{print}{select}(x, ...) } \arguments{ \item{x}{An object with S3 class \code{"select"}.} \item{\dots}{System reserved (No specific usage)} } \description{ Print the information about the model usage, graph dimension, model selection criterion, sparsity level of the optimal graph. } \seealso{ \code{\link{huge.select}} } huge/man/huge.tiger.Rd0000644000176200001440000000545613535506773014335 0ustar liggesusers% Generated by roxygen2: do not edit by hand % Please edit documentation in R/huge.tiger.R \name{huge.tiger} \alias{huge.tiger} \title{Tuning-insensitive graph estimation} \usage{ huge.tiger(x, lambda = NULL, nlambda = NULL, lambda.min.ratio = NULL, sym = "or", verbose = TRUE) } \arguments{ \item{x}{There are 2 options: (1) \code{x} is an \code{n} by \code{d} data matrix (2) a \code{d} by \code{d} sample covariance matrix. The program automatically identifies the input matrix by checking the symmetry. (\code{n} is the sample size and \code{d} is the dimension).} \item{lambda}{A sequence of decreasing positive numbers to control the regularization when \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}, or the thresholding in \code{method = "ct"}. Typical usage is to leave the input \code{lambda = NULL} and have the program compute its own \code{lambda} sequence based on \code{nlambda} and \code{lambda.min.ratio}. Users can also specify a sequence to override this. When \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}, use with care - it is better to supply a decreasing sequence values than a single (small) value.} \item{nlambda}{The number of regularization/thresholding parameters. The default value is \code{30} for \code{method = "ct"} and \code{10} for \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}.} \item{lambda.min.ratio}{If \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}, it is the smallest value for \code{lambda}, as a fraction of the upperbound (\code{MAX}) of the regularization/thresholding parameter which makes all estimates equal to \code{0}. The program can automatically generate \code{lambda} as a sequence of length = \code{nlambda} starting from \code{MAX} to \code{lambda.min.ratio*MAX} in log scale. If \code{method = "ct"}, it is the largest sparsity level for estimated graphs. The program can automatically generate \code{lambda} as a sequence of length = \code{nlambda}, which makes the sparsity level of the graph path increases from \code{0} to \code{lambda.min.ratio} evenly.The default value is \code{0.1} when \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}, and 0.05 \code{method = "ct"}.} \item{sym}{Symmetrize the output graphs. If \code{sym = "and"}, the edge between node \code{i} and node \code{j} is selected ONLY when both node \code{i} and node \code{j} are selected as neighbors for each other. If \code{sym = "or"}, the edge is selected when either node \code{i} or node \code{j} is selected as the neighbor for each other. The default value is \code{"or"}. ONLY applicable when \code{method = "mb"} or {"tiger"}.} \item{verbose}{If \code{verbose = FALSE}, tracing information printing is disabled. The default value is \code{TRUE}.} } \description{ See more details in \code{\link{huge}} } \seealso{ \code{\link{huge}}, and \code{\link{huge-package}}. } huge/man/huge.Rd0000644000176200001440000001732713535506773013224 0ustar liggesusers% Generated by roxygen2: do not edit by hand % Please edit documentation in R/huge.R \name{huge} \alias{huge} \title{High-dimensional undirected graph estimation} \usage{ huge(x, lambda = NULL, nlambda = NULL, lambda.min.ratio = NULL, method = "mb", scr = NULL, scr.num = NULL, cov.output = FALSE, sym = "or", verbose = TRUE) } \arguments{ \item{x}{There are 2 options: (1) \code{x} is an \code{n} by \code{d} data matrix (2) a \code{d} by \code{d} sample covariance matrix. The program automatically identifies the input matrix by checking the symmetry. (\code{n} is the sample size and \code{d} is the dimension).} \item{lambda}{A sequence of decreasing positive numbers to control the regularization when \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}, or the thresholding in \code{method = "ct"}. Typical usage is to leave the input \code{lambda = NULL} and have the program compute its own \code{lambda} sequence based on \code{nlambda} and \code{lambda.min.ratio}. Users can also specify a sequence to override this. When \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}, use with care - it is better to supply a decreasing sequence values than a single (small) value.} \item{nlambda}{The number of regularization/thresholding parameters. The default value is \code{30} for \code{method = "ct"} and \code{10} for \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}.} \item{lambda.min.ratio}{If \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}, it is the smallest value for \code{lambda}, as a fraction of the upperbound (\code{MAX}) of the regularization/thresholding parameter which makes all estimates equal to \code{0}. The program can automatically generate \code{lambda} as a sequence of length = \code{nlambda} starting from \code{MAX} to \code{lambda.min.ratio*MAX} in log scale. If \code{method = "ct"}, it is the largest sparsity level for estimated graphs. The program can automatically generate \code{lambda} as a sequence of length = \code{nlambda}, which makes the sparsity level of the graph path increases from \code{0} to \code{lambda.min.ratio} evenly.The default value is \code{0.1} when \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}, and 0.05 \code{method = "ct"}.} \item{method}{Graph estimation methods with 4 options: \code{"mb"}, \code{"ct"}, \code{"glasso"} and \code{"tiger"}. The default value is \code{"mb"}.} \item{scr}{If \code{scr = TRUE}, the lossy screening rule is applied to preselect the neighborhood before the graph estimation. The default value is \code{FALSE}. NOT applicable when \code{method = "ct"}, {"mb"}, or {"tiger"}.} \item{scr.num}{The neighborhood size after the lossy screening rule (the number of remaining neighbors per node). ONLY applicable when \code{scr = TRUE}. The default value is \code{n-1}. An alternative value is \code{n/log(n)}. ONLY applicable when \code{scr = TRUE} and \code{method = "mb"}.} \item{cov.output}{If \code{cov.output = TRUE}, the output will include a path of estimated covariance matrices. ONLY applicable when \code{method = "glasso"}. Since the estimated covariance matrices are generally not sparse, please use it with care, or it may take much memory under high-dimensional setting. The default value is \code{FALSE}.} \item{sym}{Symmetrize the output graphs. If \code{sym = "and"}, the edge between node \code{i} and node \code{j} is selected ONLY when both node \code{i} and node \code{j} are selected as neighbors for each other. If \code{sym = "or"}, the edge is selected when either node \code{i} or node \code{j} is selected as the neighbor for each other. The default value is \code{"or"}. ONLY applicable when \code{method = "mb"} or {"tiger"}.} \item{verbose}{If \code{verbose = FALSE}, tracing information printing is disabled. The default value is \code{TRUE}.} } \value{ An object with S3 class \code{"huge"} is returned: \item{data}{ The \code{n} by \code{d} data matrix or \code{d} by \code{d} sample covariance matrix from the input } \item{cov.input}{ An indicator of the sample covariance. } \item{ind.mat}{ The \code{scr.num} by \code{k} matrix with each column corresponding to a variable in \code{ind.group} and contains the indices of the remaining neighbors after the GSS. ONLY applicable when \code{scr = TRUE} and \code{approx = FALSE} } \item{lambda}{ The sequence of regularization parameters used in mb or thresholding parameters in ct. } \item{sym}{ The \code{sym} from the input. ONLY applicable when \code{method = "mb"} or \code{"tiger"}. } \item{scr}{ The \code{scr} from the input. ONLY applicable when \code{method = "mb"} or \code{"glasso"}. } \item{path}{ A list of \code{k} by \code{k} adjacency matrices of estimated graphs as a graph path corresponding to \code{lambda}. } \item{sparsity}{ The sparsity levels of the graph path. } \item{icov}{ A list of \code{d} by \code{d} precision matrices as an alternative graph path (numerical path) corresponding to \code{lambda}. ONLY applicable when \code{method = "glasso"} or \code{"tiger"}. } \item{cov}{ A list of \code{d} by \code{d} estimated covariance matrices corresponding to \code{lambda}. ONLY applicable when \code{cov.output = TRUE} and \code{method = "glasso"} } \item{method}{ The method used in the graph estimation stage. } \item{df}{ If \code{method = "mb"} or \code{"tiger"}, it is a \code{k} by \code{nlambda} matrix. Each row contains the number of nonzero coefficients along the lasso solution path. If \code{method = "glasso"}, it is a \code{nlambda} dimensional vector containing the number of nonzero coefficients along the graph path \code{icov}. } \item{loglik}{ A \code{nlambda} dimensional vector containing the likelihood scores along the graph path (\code{icov}). ONLY applicable when \code{method = "glasso"}. For an estimated inverse covariance Z, the program only calculates log(det(Z)) - trace(SZ) where S is the empirical covariance matrix. For the likelihood for n observations, please multiply by n/2. } } \description{ The main function for high-dimensional undirected graph estimation. Three graph estimation methods, including (1) Meinshausen-Buhlmann graph estimation (\code{mb}) (2) graphical lasso (\code{glasso}) (3) correlation thresholding graph estimation (\code{ct}) and (4) tuning-insensitive graph estimation (\code{tiger}), are available for data analysis. } \details{ The graph structure is estimated by Meinshausen-Buhlmann graph estimation or the graphical lasso, and both methods can be further accelerated via the lossy screening rule by preselecting the neighborhood of each variable by correlation thresholding. We target on high-dimensional data analysis usually d >> n, and the computation is memory-optimized using the sparse matrix output. We also provide a highly computationally efficient approaches correlation thresholding graph estimation. } \note{ This function ONLY estimates the graph path. For more information about the optimal graph selection, please refer to \code{\link{huge.select}}.\cr } \examples{ #generate data L = huge.generator(n = 50, d = 12, graph = "hub", g = 4) #graph path estimation using mb out1 = huge(L$data) out1 plot(out1) #Not aligned plot(out1, align = TRUE) #Aligned huge.plot(out1$path[[3]]) #graph path estimation using the sample covariance matrix as the input. #out1 = huge(cor(L$data), method = "glasso") #out1 #plot(out1) #Not aligned #plot(out1, align = TRUE) #Aligned #huge.plot(out1$path[[3]]) #graph path estimation using ct #out2 = huge(L$data,method = "ct") #out2 #plot(out2) #graph path estimation using glasso #out3 = huge(L$data, method = "glasso") #out3 #plot(out3) #graph path estimation using tiger #out4 = huge(L$data, method = "tiger") #out4 #plot(out4) } \seealso{ \code{\link{huge.generator}}, \code{\link{huge.select}}, \code{\link{huge.plot}}, \code{\link{huge.roc}}, and \code{\link{huge-package}}. } huge/man/plot.huge.Rd0000644000176200001440000000101513431562330014146 0ustar liggesusers% Generated by roxygen2: do not edit by hand % Please edit documentation in R/huge.R \name{plot.huge} \alias{plot.huge} \title{Plot function for S3 class "huge"} \usage{ \method{plot}{huge}(x, align = FALSE, ...) } \arguments{ \item{x}{An object with S3 class \code{"huge"}} \item{align}{If \code{align = FALSE}, 3 plotted graphs are aligned} \item{\dots}{System reserved (No specific usage)} } \description{ Plot sparsity level information and 3 typical sparse graphs from the graph path. } \seealso{ \code{\link{huge}} } huge/man/huge.inference.Rd0000644000176200001440000000536513535506773015160 0ustar liggesusers% Generated by roxygen2: do not edit by hand % Please edit documentation in R/huge.inference.R \name{huge.inference} \alias{huge.inference} \title{Graph inference} \usage{ huge.inference(data, T, adj, alpha = 0.05, type = "Gaussian", method = "score") } \arguments{ \item{data}{The input \code{n} by \code{d} data matrix(\code{n} is the sample size and \code{d} is the dimension).} \item{T}{The estimated inverse of correlation matrix of the data.} \item{adj}{The adjacency matrix corresponding to the graph.} \item{alpha}{The significance level of hypothesis.The default value is \code{0.05}.} \item{type}{The type of input data. There are 2 options: \code{"Gaussian"} and \code{"Nonparanormal"}. The default value is \code{"Gaussian"}.} \item{method}{When using nonparanormal graphical model. Test method with 2 options: \code{"score"} and \code{"wald"}. The default value is \code{"score"}.} } \value{ An object is returned: \item{data}{ The \code{n} by \code{d} data matrix from the input. } \item{p}{ The \code{d} by \code{d} p-value matrix of hypothesis. } \item{error}{ The type I error of hypothesis at alpha significance level. } } \description{ Implements the inference for high dimensional graphical models, including Gaussian and Nonparanormal graphical models We consider the problems of testing the presence of a single edge and the hypothesis is that the edge is absent. } \details{ For Nonparanormal graphical model we provide Score test method and Wald Test. However it is really slow for inferencing on Nonparanormal model, especially for large data. } \examples{ #generate data L = huge.generator(n = 50, d = 12, graph = "hub", g = 4) #graph path estimation using glasso est = huge(L$data, method = "glasso") #inference of Gaussian graphical model at 0.05 significance level T = tail(est$icov, 1)[[1]] out1 = huge.inference(L$data, T, L$theta) #inference of Nonparanormal graphical model using score test at 0.05 significance level T = tail(est$icov, 1)[[1]] out2 = huge.inference(L$data, T, L$theta, type = "Nonparanormal") #inference of Nonparanormal graphical model using wald test at 0.05 significance level T = tail(est$icov, 1)[[1]] out3 = huge.inference(L$data, T, L$theta, type = "Nonparanormal", method = "wald") #inference of Nonparanormal graphical model using wald test at 0.1 significance level T = tail(est$icov, 1)[[1]] out4 = huge.inference(L$data, T, L$theta, 0.1, type = "Nonparanormal", method = "wald") } \references{ 1.Q Gu, Y Cao, Y Ning, H Liu. Local and global inference for high dimensional nonparanormal graphical models.\cr 2.J Jankova, S Van De Geer. Confidence intervals for high-dimensional inverse covariance estimation. \emph{Electronic Journal of Statistics}, 2015.\cr } \seealso{ \code{\link{huge}}, and \code{\link{huge-package}}. } huge/man/huge.glasso.Rd0000644000176200001440000000574613535506773014515 0ustar liggesusers% Generated by roxygen2: do not edit by hand % Please edit documentation in R/huge.glasso.R \name{huge.glasso} \alias{huge.glasso} \title{The graphical lasso (glasso) using sparse matrix output} \usage{ huge.glasso(x, lambda = NULL, lambda.min.ratio = NULL, nlambda = NULL, scr = NULL, cov.output = FALSE, verbose = TRUE) } \arguments{ \item{x}{There are 2 options: (1) \code{x} is an \code{n} by \code{d} data matrix (2) a \code{d} by \code{d} sample covariance matrix. The program automatically identifies the input matrix by checking the symmetry. (\code{n} is the sample size and \code{d} is the dimension).} \item{lambda}{A sequence of decreasing positive numbers to control the regularization when \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}, or the thresholding in \code{method = "ct"}. Typical usage is to leave the input \code{lambda = NULL} and have the program compute its own \code{lambda} sequence based on \code{nlambda} and \code{lambda.min.ratio}. Users can also specify a sequence to override this. When \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}, use with care - it is better to supply a decreasing sequence values than a single (small) value.} \item{lambda.min.ratio}{If \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}, it is the smallest value for \code{lambda}, as a fraction of the upperbound (\code{MAX}) of the regularization/thresholding parameter which makes all estimates equal to \code{0}. The program can automatically generate \code{lambda} as a sequence of length = \code{nlambda} starting from \code{MAX} to \code{lambda.min.ratio*MAX} in log scale. If \code{method = "ct"}, it is the largest sparsity level for estimated graphs. The program can automatically generate \code{lambda} as a sequence of length = \code{nlambda}, which makes the sparsity level of the graph path increases from \code{0} to \code{lambda.min.ratio} evenly.The default value is \code{0.1} when \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}, and 0.05 \code{method = "ct"}.} \item{nlambda}{The number of regularization/thresholding parameters. The default value is \code{30} for \code{method = "ct"} and \code{10} for \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}.} \item{scr}{If \code{scr = TRUE}, the lossy screening rule is applied to preselect the neighborhood before the graph estimation. The default value is \code{FALSE}. NOT applicable when \code{method = "ct"}, {"mb"}, or {"tiger"}.} \item{cov.output}{If \code{cov.output = TRUE}, the output will include a path of estimated covariance matrices. ONLY applicable when \code{method = "glasso"}. Since the estimated covariance matrices are generally not sparse, please use it with care, or it may take much memory under high-dimensional setting. The default value is \code{FALSE}.} \item{verbose}{If \code{verbose = FALSE}, tracing information printing is disabled. The default value is \code{TRUE}.} } \description{ See more details in \code{\link{huge}} } \seealso{ \code{\link{huge}}, and \code{\link{huge-package}}. } huge/man/print.roc.Rd0000644000176200001440000000074213431562330014165 0ustar liggesusers% Generated by roxygen2: do not edit by hand % Please edit documentation in R/huge.roc.R \name{print.roc} \alias{print.roc} \title{Print function for S3 class "roc"} \usage{ \method{print}{roc}(x, ...) } \arguments{ \item{x}{An object with S3 class \code{"roc"}.} \item{\dots}{System reserved (No specific usage)} } \description{ Print the information about true positive rates, false positive rates, the area under curve and maximum F1 score. } \seealso{ \code{\link{huge.roc}} } huge/man/plot.select.Rd0000644000176200001440000000065313431562330014504 0ustar liggesusers% Generated by roxygen2: do not edit by hand % Please edit documentation in R/huge.select.R \name{plot.select} \alias{plot.select} \title{Plot function for S3 class "select"} \usage{ \method{plot}{select}(x, ...) } \arguments{ \item{x}{An object with S3 class \code{"select"}} \item{\dots}{System reserved (No specific usage)} } \description{ Plot the optimal graph by model selection. } \seealso{ \code{\link{huge.select}} } huge/man/huge.ct.Rd0000644000176200001440000000456113535506773013625 0ustar liggesusers% Generated by roxygen2: do not edit by hand % Please edit documentation in R/huge.ct.R \name{huge.ct} \alias{huge.ct} \title{Graph estimation via correlation thresholding (ct)} \usage{ huge.ct(x, nlambda = NULL, lambda.min.ratio = NULL, lambda = NULL, verbose = TRUE) } \arguments{ \item{x}{There are 2 options: (1) \code{x} is an \code{n} by \code{d} data matrix (2) a \code{d} by \code{d} sample covariance matrix. The program automatically identifies the input matrix by checking the symmetry. (\code{n} is the sample size and \code{d} is the dimension).} \item{nlambda}{The number of regularization/thresholding parameters. The default value is \code{30} for \code{method = "ct"} and \code{10} for \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}.} \item{lambda.min.ratio}{If \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}, it is the smallest value for \code{lambda}, as a fraction of the upperbound (\code{MAX}) of the regularization/thresholding parameter which makes all estimates equal to \code{0}. The program can automatically generate \code{lambda} as a sequence of length = \code{nlambda} starting from \code{MAX} to \code{lambda.min.ratio*MAX} in log scale. If \code{method = "ct"}, it is the largest sparsity level for estimated graphs. The program can automatically generate \code{lambda} as a sequence of length = \code{nlambda}, which makes the sparsity level of the graph path increases from \code{0} to \code{lambda.min.ratio} evenly.The default value is \code{0.1} when \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}, and 0.05 \code{method = "ct"}.} \item{lambda}{A sequence of decreasing positive numbers to control the regularization when \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}, or the thresholding in \code{method = "ct"}. Typical usage is to leave the input \code{lambda = NULL} and have the program compute its own \code{lambda} sequence based on \code{nlambda} and \code{lambda.min.ratio}. Users can also specify a sequence to override this. When \code{method = "mb"}, \code{"glasso"} or \code{"tiger"}, use with care - it is better to supply a decreasing sequence values than a single (small) value.} \item{verbose}{If \code{verbose = FALSE}, tracing information printing is disabled. The default value is \code{TRUE}.} } \description{ See more details in \code{\link{huge}} } \seealso{ \code{\link{huge}}, and \code{\link{huge-package}}. } huge/man/stockdata.Rd0000644000176200001440000000164013535506773014240 0ustar liggesusers% Generated by roxygen2: do not edit by hand % Please edit documentation in R/huge-package.R \docType{data} \name{stockdata} \alias{stockdata} \title{Stock price of S&P 500 companies from 2003 to 2008} \format{The format is a list containing contains two matrices. 1. data - 1258x452, represents the 452 stocks' close prices for 1258 trading days. 2. info - 452x3: The 1st column: the query symbol for each company. The 2nd column: the category for each company. The 3rd column: the full name of each company.} \source{ It was publicly available at finance.yahoo, which is now out of date } \usage{ data(stockdata) } \description{ This data set consists of stock price and company information. } \details{ This data set can be used to perform high-dimensional graph estimation to analyze the relationships between S&P 500 companies. } \examples{ data(stockdata) image(stockdata$data) stockdata$info } \keyword{datasets} huge/man/print.huge.Rd0000644000176200001440000000072213431562330014330 0ustar liggesusers% Generated by roxygen2: do not edit by hand % Please edit documentation in R/huge.R \name{print.huge} \alias{print.huge} \title{Print function for S3 class "huge"} \usage{ \method{print}{huge}(x, ...) } \arguments{ \item{x}{An object with S3 class \code{"huge"}.} \item{\dots}{System reserved (No specific usage)} } \description{ Print the information about the model usage, the graph path length, graph dimension, sparsity level. } \seealso{ \code{\link{huge}} } huge/man/huge-package.Rd0000644000176200001440000000726513535506773014615 0ustar liggesusers% Generated by roxygen2: do not edit by hand % Please edit documentation in R/huge-package.R \docType{package} \name{huge-package} \alias{huge-package} \alias{_PACKAGE} \title{High-Dimensional Undirected Graph Estimation} \description{ A package for high-dimensional undirected graph estimation } \details{ \tabular{ll}{ Package: \tab huge\cr Type: \tab Package\cr Version: \tab 1.2.7\cr Date: \tab 2015-09-14\cr License: \tab GPL-2\cr LazyLoad: \tab yes\cr } The package "huge" provides 8 main functions:\cr (1) the data generator creates random samples from multivariate normal distributions with different graph structures. Please refer to \code{\link{huge.generator}}.\cr (2) the nonparanormal (npn) transformation helps relax the normality assumption. Please refer to \code{\link{huge.npn}}.\cr (3) The correlation thresholding graph estimation. Please refer to \code{\link{huge}}.\cr (4) The Meinshausen-Buhlmann graph estimation. Please refer to \code{\link{huge}}.\cr (5) The graphical Lasso algorithm using lossless screening rule. Please refer and \code{\link{huge}}.\cr \cr **Both (4) and (5) can be further accelerated by the lossy screening rule preselecting the neighborhood of each node via thresholding sample correlation. \cr (6) The model selection using the stability approach to regularization selection. Please refer to \code{\link{huge.select}}.\cr (7) The model selection using the rotation information criterion. Please refer to \code{\link{huge.select}}.\cr (8) The model selection using the extended Bayesian information criterion. Please refer to \code{\link{huge.select}}.\cr } \references{ 1. T. Zhao and H. Liu. The huge Package for High-dimensional Undirected Graph Estimation in R. \emph{Journal of Machine Learning Research}, 2012\cr 2. H. Liu, F. Han, M. Yuan, J. Lafferty and L. Wasserman. High Dimensional Semiparametric Gaussian Copula Graphical Models. \emph{Annals of Statistics},2012 \cr 3. D. Witten and J. Friedman. New insights and faster computations for the graphical lasso. \emph{Journal of Computational and Graphical Statistics}, to appear, 2011. 4. Han Liu, Kathryn Roeder and Larry Wasserman. Stability Approach to Regularization Selection (StARS) for High Dimensional Graphical Models. \emph{Advances in Neural Information Processing Systems}, 2010.\cr 5. R. Foygel and M. Drton. Extended bayesian information criteria for gaussian graphical models. \emph{Advances in Neural Information Processing Systems}, 2010.\cr 6. H. Liu, J. Lafferty and L. Wasserman. The Nonparanormal: Semiparametric Estimation of High Dimensional Undirected Graphs. \emph{Journal of Machine Learning Research}, 2009 \cr 7. J. Fan and J. Lv. Sure independence screening for ultra-high dimensional feature space (with discussion). \emph{Journal of Royal Statistical Society B}, 2008.\cr 8. O. Banerjee, L. E. Ghaoui, A. d'Aspremont: Model Selection Through Sparse Maximum Likelihood Estimation for Multivariate Gaussian or Binary Data. \emph{Journal of Machine Learning Research}, 2008.\cr 9. J. Friedman, T. Hastie and R. Tibshirani. Regularization Paths for Generalized Linear Models via Coordinate Descent. \emph{Journal of Statistical Software}, 2008. \cr 10. J. Friedman, T. Hastie and R. Tibshirani. Sparse inverse covariance estimation with the lasso, \emph{Biostatistics}, 2007.\cr 11. N. Meinshausen and P. Buhlmann. High-dimensional Graphs and Variable Selection with the Lasso. \emph{The Annals of Statistics}, 2006.\cr } \seealso{ \code{\link{huge.generator}}, \code{\link{huge.npn}}, \code{\link{huge}}, \code{\link{huge.plot}} and \code{\link{huge.roc}} } \author{ Tuo Zhao, Han Liu, Haoming Jiang, Kathryn Roeder, John Lafferty, and Larry Wasserman \cr Maintainers: Haoming Jiang; } huge/DESCRIPTION0000644000176200001440000000346013555602313012716 0ustar liggesusersPackage: huge Type: Package Title: High-Dimensional Undirected Graph Estimation Version: 1.3.4 Author: Haoming Jiang, Xinyu Fei, Han Liu, Kathryn Roeder, John Lafferty, Larry Wasserman, Xingguo Li, and Tuo Zhao Maintainer: Haoming Jiang Depends: R (>= 3.0.0) Imports: Matrix, igraph, MASS, grDevices, graphics, methods, stats, utils, Rcpp LinkingTo: Rcpp, RcppEigen Description: Provides a general framework for high-dimensional undirected graph estimation. It integrates data preprocessing, neighborhood screening, graph estimation, and model selection techniques into a pipeline. In preprocessing stage, the nonparanormal(npn) transformation is applied to help relax the normality assumption. In the graph estimation stage, the graph structure is estimated by Meinshausen-Buhlmann graph estimation or the graphical lasso, and both methods can be further accelerated by the lossy screening rule preselecting the neighborhood of each variable by correlation thresholding. We target on high-dimensional data analysis usually d >> n, and the computation is memory-optimized using the sparse matrix output. We also provide a computationally efficient approach, correlation thresholding graph estimation. Three regularization/thresholding parameter selection methods are included in this package: (1)stability approach for regularization selection (2) rotation information criterion (3) extended Bayesian information criterion which is only available for the graphical lasso. License: GPL-2 Repository: CRAN NeedsCompilation: yes RoxygenNote: 6.1.1 Encoding: UTF-8 Packaged: 2019-10-28 14:40:59 UTC; haoming Date/Publication: 2019-10-28 15:10:03 UTC huge/build/0000755000176200001440000000000013555576773012330 5ustar liggesusershuge/build/vignette.rds0000644000176200001440000000031413555576773014665 0ustar liggesusersb```b`feb`b2 1# ')LK-)I +GS&Ṙ ]], [[ return omp_get_num_threads (); ]])]) PKG_CFLAGS="${OPENMP_CFLAGS}" PKG_LIBS="${OPENMP_CFLAGS}" "$RBIN" CMD SHLIB conftest.c 1>&AS_MESSAGE_LOG_FD 2>&AS_MESSAGE_LOG_FD && "$RBIN" --vanilla -q -e "dyn.load(paste('conftest',.Platform\$dynlib.ext,sep=''))" 1>&AS_MESSAGE_LOG_FD 2>&AS_MESSAGE_LOG_FD && ac_pkg_openmp=yes AC_MSG_RESULT([${ac_pkg_openmp}]) if test "${ac_pkg_openmp}" = no; then OPENMP_CXXFLAGS='' fi fi AC_SUBST(OPENMP_CXXFLAGS) AC_CONFIG_FILES([src/Makevars]) AC_OUTPUT huge/src/0000755000176200001440000000000013555576773012020 5ustar liggesusershuge/src/SPMBgraph.cpp0000644000176200001440000002062013555576773014307 0ustar liggesusers#include "math.h" #include #include #include using namespace Rcpp; using namespace std; using namespace Eigen; //[[Rcpp::depends(RcppEigen)]] //[[Rcpp::plugins(openmp)] double threshold(double x, double thr); //[[Rcpp::export]] List SPMBscr(Eigen::Map S, NumericVector lambda, int nlambda, int d, int maxdf, IntegerMatrix idx_scr, int nscr) { NumericVector x(d*maxdf*nlambda); IntegerVector col_cnz(d+1); col_cnz[0] = 0; IntegerVector row_idx(d*maxdf*nlambda);int m,i,j,k; int cnz; int w_idx,rss_idx,size_a,size_a_prev; double ilambda; double r,tmp1,tmp2; int iter_ext,iter_int; int gap_ext; double gap_int; double thol = 1e-4; int MAX_ITER = 10000; double *w0 = (double*) malloc(d*sizeof(double)); double *w1 = (double*) malloc(d*sizeof(double)); int *idx_a = (int*) malloc(nscr*sizeof(int)); //sizes of active sets int *idx_i = (int*) malloc(nscr*sizeof(int)); //sizes of active sets cnz = 0; for(m=0;m0) { size_a_prev = size_a; for(j=0;j ilambda) { w1[w_idx] = r - ilambda; idx_a[size_a] = w_idx; size_a++; idx_i[j] = -1; } if(r < -ilambda) { w1[w_idx] = r + ilambda; idx_a[size_a] = w_idx; size_a++; idx_i[j] = -1; } else w1[w_idx] = 0; w0[w_idx] = w1[w_idx]; } } gap_ext = size_a - size_a_prev; gap_int = 1; iter_int = 0; while(gap_int>thol && iter_int ilambda) { w1[w_idx] = r - ilambda; tmp2 += fabs(w1[w_idx]); } else if(r <-ilambda) { w1[w_idx] = r + ilambda; tmp2 += fabs(w1[w_idx]); } else w1[w_idx] = 0; tmp1 += fabs(w1[w_idx] - w0[w_idx]); w0[w_idx] = w1[w_idx]; } gap_int = tmp1/tmp2; iter_int++; } iter_ext++; } for(j=0;j S, NumericVector lambda, int nlambda, int d, int maxdf) { NumericVector x(d*maxdf*nlambda); IntegerVector col_cnz(d+1); col_cnz[0] = 0; IntegerVector row_idx(d*maxdf*nlambda); int m,i,j,k; int cnz,junk_a; int w_idx,rss_idx,size_a; int size_a_prev; double ilambda; double tmp1,tmp2; double r; int iter_ext,iter_int; int gap_ext; double gap_int; double thol = 1e-4; int MAX_ITER = 10000; double *w0 = (double*) malloc(d*sizeof(double)); double *w1 = (double*) malloc(d*sizeof(double)); int *idx_a = (int*) malloc(d*sizeof(int)); //sizes of active sets int *idx_i = (int*) malloc(d*sizeof(int)); //sizes of active sets cnz = 0; for(m=0;m ilambda) { w1[j] = r - ilambda; idx_a[size_a] = j; size_a++; idx_i[j] = 0; } else if(r <-ilambda) { w1[j] = r + ilambda; idx_a[size_a] = j; size_a++; idx_i[j] = 0; } else w1[j] = 0; w0[j] = w1[j]; } } gap_ext = size_a - size_a_prev; gap_int = 1; iter_int = 0; while(gap_int>thol && iter_int ilambda) { w1[w_idx] = r - ilambda; tmp2 += fabs(w1[w_idx]); } else if(r <-ilambda){ w1[w_idx] = r + ilambda; tmp2 += fabs(w1[w_idx]); } else w1[w_idx] = 0; tmp1 += fabs(w1[w_idx] - w0[w_idx]); w0[w_idx] = w1[w_idx]; } } gap_int = tmp1/tmp2; iter_int++; } junk_a = 0; for(j=0;j #include #include #include using namespace Rcpp; using namespace std; using namespace Eigen; //[[Rcpp::depends(RcppEigen)]] //[[Rcpp::plugins(openmp)] double thresholdl1(double x, double thr); //[[Rcpp::export]] List SPMBgraphsqrt(Eigen::Map data, NumericVector lambda, int nlambda, int d) { Eigen::ArrayXd Xb, r, grad, w1, Y, XX, gr; Eigen::ArrayXXd X; Eigen::MatrixXd tmp_icov; tmp_icov.resize(d, d); tmp_icov.setZero(); std::vector tmp_icov_p; tmp_icov_p.clear(); for(int i = 0; i < nlambda; i++) tmp_icov_p.push_back(tmp_icov); int n = data.rows(); int maxdf = 0; maxdf = (n < d ? n : d); NumericVector x(d*maxdf*nlambda); IntegerVector col_cnz(d+1); IntegerVector row_idx(d*maxdf*nlambda); X = data; XX.resize(d); for (int j = 0; j < d; j++) XX[j] = (X.col(j)*X.col(j)).sum()/n; double prec = 1e-4; int max_iter = 1000; int num_relaxation_round = 3; int cnz = 0; for(int m=0;m actset_indcat(d, 0); std::vector actset_indcat_master(d, 0); std::vector actset_idx; std::vector old_coef(d, 0); std::vector grad(d, 0); std::vector grad_master(d, 0); double a = 0, g = 0, L = 0, sum_r2 = 0; double tmp_change = 0, local_change = 0; r = Y - Xb; sum_r2 = r.matrix().dot(r.matrix()); L = sqrt(sum_r2 / n); double dev_thr = fabs(L) * prec; //cout< stage_lambdas(d, 0); for(int i=0;i 0) threshold = 2 * lambda[i] - lambda[i - 1]; else threshold = 2 * lambda[i]; for (int j = 0; j < m; ++j) { stage_lambdas[j] = lambda[i]; if (gr[j] > threshold) actset_indcat[j] = 1; } for (int j = m+1; j < d; ++j) { stage_lambdas[j] = lambda[i]; if (gr[j] > threshold) actset_indcat[j] = 1; } stage_lambdas[m] = lambda[i]; r = Y - Xb; sum_r2 = r.matrix().dot(r.matrix()); L = sqrt(sum_r2 / n); // loop level 0: multistage convex relaxation int loopcnt_level_0 = 0; int idx; double old_w1, updated_coord; while (loopcnt_level_0 < num_relaxation_round) { loopcnt_level_0++; // loop level 1: active set update int loopcnt_level_1 = 0; bool terminate_loop_level_1 = true; while (loopcnt_level_1 < max_iter) { loopcnt_level_1++; terminate_loop_level_1 = true; for (int j = 0; j < d; j++) old_coef[j] = w1[j]; // initialize actset_idx actset_idx.clear(); for (int j = 0; j < m; j++) if (actset_indcat[j]) { g = 0.0; a = 0.0; double tmp; sum_r2 = r.matrix().dot(r.matrix()); L = sqrt(sum_r2 / n); Eigen::ArrayXd wXX = (1 - r*r/sum_r2) * X.col(j) * X.col(j); g = (wXX * w1[j] + r * X.col(j)).sum()/(n*L); a = wXX.sum()/(n*L); tmp = w1[j]; w1[j] = thresholdl1(g, stage_lambdas[j]) / a; tmp = w1[j] - tmp; // Xb += delta*X[idx*n] Xb = Xb + tmp * X.col(j); sum_r2 = 0.0; // r -= delta*X r = r - tmp * X.col(j); sum_r2 = r.matrix().dot(r.matrix()); L = sqrt(sum_r2 / n); updated_coord = w1[j]; if (fabs(updated_coord) > 0) actset_idx.push_back(j); } for (int j = m+1; j < d; j++) if (actset_indcat[j]) { g = 0.0; a = 0.0; double tmp; sum_r2 = r.matrix().dot(r.matrix()); L = sqrt(sum_r2 / n); Eigen::ArrayXd wXX = (1 - r*r/sum_r2) * X.col(j) * X.col(j); g = (wXX * w1[j] + r * X.col(j)).sum()/(n*L); a = wXX.sum()/(n*L); tmp = w1[j]; w1[j] = thresholdl1(g, stage_lambdas[j]) / a; tmp = w1[j] - tmp; // Xb += delta*X[idx*n] Xb = Xb + tmp * X.col(j); sum_r2 = 0.0; // r -= delta*X r = r - tmp * X.col(j); sum_r2 = r.matrix().dot(r.matrix()); L = sqrt(sum_r2 / n); updated_coord = w1[j]; if (fabs(updated_coord) > 0) actset_idx.push_back(j); } // loop level 2: proximal newton on active set int loopcnt_level_2 = 0; bool terminate_loop_level_2 = true; while (loopcnt_level_2 < max_iter) { loopcnt_level_2++; terminate_loop_level_2 = true; for (unsigned int k = 0; k < actset_idx.size(); k++) { idx = actset_idx[k]; old_w1 = w1[idx]; g = 0.0; a = 0.0; double tmp; sum_r2 = r.matrix().dot(r.matrix()); L = sqrt(sum_r2 / n); Eigen::ArrayXd wXX = (1 - r*r/sum_r2) * X.col(idx) * X.col(idx); g = (wXX * w1[idx] + r * X.col(idx)).sum()/(n*L); a = wXX.sum()/(n*L); tmp = w1[idx]; w1[idx] = thresholdl1(g, stage_lambdas[idx]) / a; tmp = w1[idx] - tmp; // Xb += delta*X[idx*n] Xb = Xb + tmp * X.col(idx); sum_r2 = 0.0; // r -= delta*X r = r - tmp * X.col(idx); sum_r2 = r.matrix().dot(r.matrix()); L = sqrt(sum_r2 / n); updated_coord = w1[idx]; tmp_change = old_w1 - w1[idx]; double a = (X.col(idx) * X.col(idx) * (1 - r * r/(L*L*n))).sum()/(n*L); local_change = a * tmp_change * tmp_change / (2 * L * n); if (local_change > dev_thr) terminate_loop_level_2 = false; } if (terminate_loop_level_2) break; } terminate_loop_level_1 = true; // check stopping criterion 1: fvalue change for (unsigned int k = 0; k < actset_idx.size(); ++k) { idx = actset_idx[k]; tmp_change = old_w1 - w1[idx]; double a = (X.col(idx) * X.col(idx) * (1 - r * r/(L*L*n))).sum()/(n*L); local_change = a * tmp_change * tmp_change / (2 * L * n); if (local_change > dev_thr) terminate_loop_level_1 = false; } r = Y - Xb; sum_r2 = r.matrix().dot(r.matrix()); L = sqrt(sum_r2 / n); if (terminate_loop_level_1) break; // check stopping criterion 2: active set change bool new_active_idx = false; for (int k = 0; k < m; k++) if (actset_indcat[k] == 0) { grad[idx] = (r * X.col(idx)).sum() / (n*L); //cout< stage_lambdas[k]) { actset_indcat[k] = 1; new_active_idx = true; } } for (int k = m+1; k < d; k++) if (actset_indcat[k] == 0) { grad[idx] = (r * X.col(idx)).sum() / (n*L); //cout< stage_lambdas[k]) { actset_indcat[k] = 1; new_active_idx = true; } } if(!new_active_idx) break; } if (loopcnt_level_0 == 1) { for (int j = 0; j < d; j++) { w1_master[j] = w1[j]; grad_master[j] = gr[j]; actset_indcat_master[j] = actset_indcat[j]; } for (int j = 0; j < n; j++) Xb_master[j] = Xb[j]; } } for(unsigned int j=0;j thr) return x - thr; else if (x < -thr) return x + thr; else return 0; } huge/src/RIC.cpp0000644000176200001440000000231213555576773013137 0ustar liggesusers#include "math.h" #include using namespace Rcpp; //[[Rcpp::export]] double RIC(NumericMatrix &X, int d, int n, NumericVector &r, int t) { int i,j,k,m; int tmp_r; double lambda_min,lambda_max,tmp; lambda_min = 99999999; for(i=0;ilambda_max) lambda_max = tmp; } for(k=j+1;klambda_max) lambda_max = tmp; } } if(lambda_max #include #include #include using namespace Rcpp; //[[Rcpp::export]] List SFGen(int d0, int d){ IntegerMatrix G(d,d); int i,j; double x; int *size_a = (int*) Calloc(d, int); int tmp; int total; for(i=0;i<(d0-1);i++){ G(i+1,i) = 1; G(i,i+1) = 1; } G(d0-1,0) = 1; G(0,d0-1) = 1; for(i=0;i #include #include using namespace Rcpp; using namespace std; using namespace Eigen; //[[Rcpp::depends(RcppEigen)]] //[[Rcpp::plugins(openmp)] void hugeglasso_sub(Eigen::MatrixXd &S, Eigen::MatrixXd &W, Eigen::MatrixXd &T, int d, double ilambda, int &df, bool scr); //[[Rcpp::export]] List hugeglasso(Eigen::Map S, NumericVector lambda, bool scr, bool verbose, bool cov_output) { unsigned int nlambda = lambda.size(); int nfeatures = S.rows(); auto S_diag = S.diagonal().array(); int &d = nfeatures; bool zero_sol = true; // define result list: loglik NumericVector loglik(nlambda,-nfeatures), sparsity(nlambda); IntegerVector df(nlambda); List result; result["loglik"] = loglik; result["sparsity"] = sparsity; result["df"] = df; std::vector tmp_icov_p, tmp_cov_p, tmp_path_p; for(int i = nlambda-1; i >= 0; i--) { // pre-screening by z vector z; for (int row_i = 0; row_i < d; row_i++) { int break_flag = 0; for (int col_i = 0; col_i < d; col_i++) { if(break_flag > 1) break; if(S(row_i,col_i) > lambda[i] or S(row_i,col_i) < -lambda[i]) break_flag++; } if(break_flag > 1) z.push_back(row_i); } int q = z.size(); MatrixXd sub_S(q,q), sub_W(q,q), sub_T(q,q); int sub_df=0; //#pragma omp parallel for for (int ii = 0; ii < q; ii++) { for (int jj = 0; jj < q; jj++) { sub_S(ii,jj) = S(z[ii],z[jj]); if(zero_sol) { sub_W(ii,jj) = S(z[ii],z[jj]); sub_T(ii,jj) = ii==jj ? 1 : 0; } else { sub_W(ii,jj) = (*(tmp_cov_p.back()))(z[ii],z[jj]); sub_T(ii,jj) = (*(tmp_icov_p.back()))(z[ii],z[jj]); } } } if(q>0) { if(verbose){ if(scr) Rcout << "\rConducting the graphical lasso (glasso) wtih lossy screening....in progress: " << floor(100*(1-1.*i/nlambda))<<"%"; if(!scr) Rcout << "\rConducting the graphical lasso (glasso) wtih lossless screening....in progress: " << floor(100*(1-1.*i/nlambda))<<"%"; } hugeglasso_sub(sub_S, sub_W, sub_T, q, lambda[i], sub_df, scr); zero_sol = false; } if(q == 0) zero_sol = true; // update result list tmp_path_p.push_back(new Eigen::MatrixXd(d,d)); tmp_icov_p.push_back(new Eigen::MatrixXd(d,d)); tmp_cov_p.push_back(new Eigen::MatrixXd(d,d)); Eigen::MatrixXd *tmp_icov, *tmp_cov, *tmp_path; tmp_icov=tmp_icov_p.back(); tmp_cov=tmp_cov_p.back(); tmp_path=tmp_path_p.back(); tmp_icov->setZero(); tmp_icov->diagonal() = 1/(S_diag+double(lambda[i])); tmp_cov->setZero(); tmp_cov->diagonal() = S_diag + double(lambda[i]); tmp_path->setZero(); if(!zero_sol) { //#pragma omp parallel for for (int ii = 0; ii < q; ii++) { for (int jj = 0; jj < q; jj++) { (*tmp_icov)(z[ii],z[jj]) = sub_T(ii,jj); (*tmp_cov)(z[ii],z[jj]) = sub_W(ii,jj); (*tmp_path)(z[ii],z[jj]) = sub_T(ii,jj)==0 ? 0 : 1; (*tmp_path)(z[ii],z[jj]) = ii==jj ? 0 : (*tmp_path)(z[ii],z[jj]); } } sparsity[i] = 1.0*sub_df/d/(d-1); df[i] = sub_df/2; loglik[i] = log(sub_T.determinant()) - (sub_T * sub_S).diagonal().sum() - (d-q); } } List path, icov, cov; for(unsigned int i = 0; i < nlambda; i++){ path.push_back(*(tmp_path_p[nlambda-1-i])); icov.push_back(*(tmp_icov_p[nlambda-1-i])); if(cov_output) cov.push_back(*(tmp_cov_p[nlambda-1-i])); } result["path"] = path; result["icov"] = icov; if(cov_output) result["cov"] = cov; return result; } void hugeglasso_sub(Eigen::MatrixXd &S, Eigen::MatrixXd &W, Eigen::MatrixXd &T, int d, double ilambda, int &df, bool scr) { int i,j,k; //initialize indices int rss_idx,w_idx; int gap_int; double gap_ext,gap_act; double thol_act = 1e-4; double thol_ext = 1e-4; int MAX_ITER_EXT = 100; int MAX_ITER_INT = 10000; int MAX_ITER_ACT = 10000; int iter_ext,iter_int,iter_act; Eigen::MatrixXi idx_a(d, d); // active set Eigen::MatrixXi idx_i(d, d); // The set possibly can join active set int *size_a = (int*) malloc(d*sizeof(int)); //sizes of active sets double *w1 = (double*) malloc(d*sizeof(double)); double *ww = (double*) malloc(d*sizeof(double)); int size_a_prev; //original size of the active set int junk_a; //the number of variables returning to the inactive set from the active set double r; //partial residual double tmp1,tmp2,tmp3,tmp4,tmp5,tmp6; //Given the initial input W and T, recover inital solution for each individual lasso //#pragma omp parallel for for(i=0;ithol_ext && iter_ext < MAX_ITER_EXT) //outer loop { tmp1 = 0; tmp6 = 0; tmp5 = 0; for(i=0;iilambda) { w1[j] = (r - ilambda)/W(j, j); idx_a(size_a[i], i) = j; size_a[i] = size_a[i] + 1; idx_i(j, i) = -1; } else if(r<-ilambda) { w1[j] = (r + ilambda)/W(j, j); idx_a(size_a[i], i) = j; size_a[i] = size_a[i] + 1; idx_i(j, i) = -1; } else w1[j] = 0; T(j, i) = w1[j]; } } gap_int = size_a[i] - size_a_prev; gap_act = 1; iter_act = 0; while(gap_act>thol_act && iter_act < MAX_ITER_ACT) { tmp3 = 0; tmp4 = 0; for(j=0;jilambda){ w1[w_idx] = (r - ilambda)/W(w_idx, w_idx); tmp4 += w1[w_idx]; } else if(r<-ilambda){ w1[w_idx] = (r + ilambda)/W(w_idx, w_idx); tmp4 -= w1[w_idx]; } else w1[w_idx] = 0; tmp3 = tmp3 + fabs(w1[w_idx] - T(w_idx, i)); T(w_idx, i) = w1[w_idx]; } } gap_act = tmp3/tmp4; iter_act++; } //move the false active variables to the inactive set junk_a = 0; for(j=0;j do not edit by hand // Generator token: 10BE3573-1514-4C36-9D1C-5A225CD40393 #include #include using namespace Rcpp; // RIC double RIC(NumericMatrix& X, int d, int n, NumericVector& r, int t); RcppExport SEXP _huge_RIC(SEXP XSEXP, SEXP dSEXP, SEXP nSEXP, SEXP rSEXP, SEXP tSEXP) { BEGIN_RCPP Rcpp::RObject rcpp_result_gen; Rcpp::RNGScope rcpp_rngScope_gen; Rcpp::traits::input_parameter< NumericMatrix& >::type X(XSEXP); Rcpp::traits::input_parameter< int >::type d(dSEXP); Rcpp::traits::input_parameter< int >::type n(nSEXP); Rcpp::traits::input_parameter< NumericVector& >::type r(rSEXP); Rcpp::traits::input_parameter< int >::type t(tSEXP); rcpp_result_gen = Rcpp::wrap(RIC(X, d, n, r, t)); return rcpp_result_gen; END_RCPP } // SFGen List SFGen(int d0, int d); RcppExport SEXP _huge_SFGen(SEXP d0SEXP, SEXP dSEXP) { BEGIN_RCPP Rcpp::RObject rcpp_result_gen; Rcpp::RNGScope rcpp_rngScope_gen; Rcpp::traits::input_parameter< int >::type d0(d0SEXP); Rcpp::traits::input_parameter< int >::type d(dSEXP); rcpp_result_gen = Rcpp::wrap(SFGen(d0, d)); return rcpp_result_gen; END_RCPP } // SPMBscr List SPMBscr(Eigen::Map S, NumericVector lambda, int nlambda, int d, int maxdf, IntegerMatrix idx_scr, int nscr); RcppExport SEXP _huge_SPMBscr(SEXP SSEXP, SEXP lambdaSEXP, SEXP nlambdaSEXP, SEXP dSEXP, SEXP maxdfSEXP, SEXP idx_scrSEXP, SEXP nscrSEXP) { BEGIN_RCPP Rcpp::RObject rcpp_result_gen; Rcpp::RNGScope rcpp_rngScope_gen; Rcpp::traits::input_parameter< Eigen::Map >::type S(SSEXP); Rcpp::traits::input_parameter< NumericVector >::type lambda(lambdaSEXP); Rcpp::traits::input_parameter< int >::type nlambda(nlambdaSEXP); Rcpp::traits::input_parameter< int >::type d(dSEXP); Rcpp::traits::input_parameter< int >::type maxdf(maxdfSEXP); Rcpp::traits::input_parameter< IntegerMatrix >::type idx_scr(idx_scrSEXP); Rcpp::traits::input_parameter< int >::type nscr(nscrSEXP); rcpp_result_gen = Rcpp::wrap(SPMBscr(S, lambda, nlambda, d, maxdf, idx_scr, nscr)); return rcpp_result_gen; END_RCPP } // SPMBgraph List SPMBgraph(Eigen::Map S, NumericVector lambda, int nlambda, int d, int maxdf); RcppExport SEXP _huge_SPMBgraph(SEXP SSEXP, SEXP lambdaSEXP, SEXP nlambdaSEXP, SEXP dSEXP, SEXP maxdfSEXP) { BEGIN_RCPP Rcpp::RObject rcpp_result_gen; Rcpp::RNGScope rcpp_rngScope_gen; Rcpp::traits::input_parameter< Eigen::Map >::type S(SSEXP); Rcpp::traits::input_parameter< NumericVector >::type lambda(lambdaSEXP); Rcpp::traits::input_parameter< int >::type nlambda(nlambdaSEXP); Rcpp::traits::input_parameter< int >::type d(dSEXP); Rcpp::traits::input_parameter< int >::type maxdf(maxdfSEXP); rcpp_result_gen = Rcpp::wrap(SPMBgraph(S, lambda, nlambda, d, maxdf)); return rcpp_result_gen; END_RCPP } // SPMBgraphsqrt List SPMBgraphsqrt(Eigen::Map data, NumericVector lambda, int nlambda, int d); RcppExport SEXP _huge_SPMBgraphsqrt(SEXP dataSEXP, SEXP lambdaSEXP, SEXP nlambdaSEXP, SEXP dSEXP) { BEGIN_RCPP Rcpp::RObject rcpp_result_gen; Rcpp::RNGScope rcpp_rngScope_gen; Rcpp::traits::input_parameter< Eigen::Map >::type data(dataSEXP); Rcpp::traits::input_parameter< NumericVector >::type lambda(lambdaSEXP); Rcpp::traits::input_parameter< int >::type nlambda(nlambdaSEXP); Rcpp::traits::input_parameter< int >::type d(dSEXP); rcpp_result_gen = Rcpp::wrap(SPMBgraphsqrt(data, lambda, nlambda, d)); return rcpp_result_gen; END_RCPP } // hugeglasso List hugeglasso(Eigen::Map S, NumericVector lambda, bool scr, bool verbose, bool cov_output); RcppExport SEXP _huge_hugeglasso(SEXP SSEXP, SEXP lambdaSEXP, SEXP scrSEXP, SEXP verboseSEXP, SEXP cov_outputSEXP) { BEGIN_RCPP Rcpp::RObject rcpp_result_gen; Rcpp::RNGScope rcpp_rngScope_gen; Rcpp::traits::input_parameter< Eigen::Map >::type S(SSEXP); Rcpp::traits::input_parameter< NumericVector >::type lambda(lambdaSEXP); Rcpp::traits::input_parameter< bool >::type scr(scrSEXP); Rcpp::traits::input_parameter< bool >::type verbose(verboseSEXP); Rcpp::traits::input_parameter< bool >::type cov_output(cov_outputSEXP); rcpp_result_gen = Rcpp::wrap(hugeglasso(S, lambda, scr, verbose, cov_output)); return rcpp_result_gen; END_RCPP } static const R_CallMethodDef CallEntries[] = { {"_huge_RIC", (DL_FUNC) &_huge_RIC, 5}, {"_huge_SFGen", (DL_FUNC) &_huge_SFGen, 2}, {"_huge_SPMBscr", (DL_FUNC) &_huge_SPMBscr, 7}, {"_huge_SPMBgraph", (DL_FUNC) &_huge_SPMBgraph, 5}, {"_huge_SPMBgraphsqrt", (DL_FUNC) &_huge_SPMBgraphsqrt, 4}, {"_huge_hugeglasso", (DL_FUNC) &_huge_hugeglasso, 5}, {NULL, NULL, 0} }; RcppExport void R_init_huge(DllInfo *dll) { R_registerRoutines(dll, NULL, CallEntries, NULL, NULL); R_useDynamicSymbols(dll, FALSE); } huge/vignettes/0000755000176200001440000000000013555576773013241 5ustar liggesusershuge/vignettes/vignette.Rnw0000644000176200001440000000043413535506773015546 0ustar liggesusers% \VignetteIndexEntry{vignette} % \VignetteKeywords{keywords here} % \VignettePackage{package name} \documentclass[a4paper]{article} \usepackage{hyperref} \usepackage{pdfpages} \begin{document} \SweaveOpts{concordance=TRUE} \includepdf[fitpaper=true,pages=-]{huge.pdf} \end{document}huge/vignettes/huge.pdf0000644000176200001440000300633013431562331014643 0ustar liggesusers%PDF-1.5 % 3 0 obj << /Length 2195 /Filter /FlateDecode >> stream xڵXK۸ϯБ$H\uvo%Y+U1 Ix>_A9UV"5F_`oͫoo~x4js{ɥM*j! fK8E@!uA.E3߷2 tIJvqw@ ^}lknx}W&DN"M$~5C?m,_JeT:)6Q"$f]328 -_dS")KcF |08Lĩ5 ڊPՒR"K@:IE"FJ@SaO&pݒTM__(6ô&y&%/OH.X<ͣ@ZݭꑋDK.,Epű o@N<F|T?T!","'~.bN 0?}AbIQ0!e *3ol 8~A)bu)+9%Un9A^^ےpAjXM6 L~o34z|M8ƺֱ+)Gӻф}_=lA*Em@TjžзH0>},/sx =uGIDepi𣳑 ^AΤ8zSN+_,{sIw狒NGצ^ 2Ɩ}ѯc338/cԥzS{>yD??>vT 8ED~"F8]+Ǒb HNu%quiWgD v1/`tބ2rj]$LŚ(%e՟l8@ٻXe::jkPq<%[Qn{#;>qKB{edq.csŁoK7`4#^lzfwܜHq#HWbYW4EBLKxpl4 a|BYbZ6{*~3]5W͕zfI@8.v3G tTOyX&_}Q7C#+NdN@\cj휅SN{6Y3%Cl%bE$Вkumԃh^dD:1p,ՠlѮlxb_t*q<2ȃHE>~JW&.>0qr8+2)NF0x<ݝ ?>AgkGn"I*[fUD{p4cdljlxG:BņѴ$Y,"q'0Dn,0Ѵ )pZI~ 3fFj +;Cq8M3N5\S6BN)`R]ixPE2lxIiC@ir8ir{=\1Æ[jNT+GȂ {͸|hyA٦2'qJ/LWV&>޻^aHj䮖Τ"RR%aMҜ;N UD<mR_)<:#joC㉷n%'=)Ri޺T`z.ٍCrʧ"OP}1bwESF<WfU(?n(S.iFs?7@7&4k/ڔ͇>"KoV3*ټ))ÚBԅf94ŰVۆLtk{ߵ{ SPl0Lz W']a9t/h;h]靿,%"C/>\䐞P]cQ^9JhS$W2:9I' ~YU ڽVA睧Kծ/H@Sk9r98z-_jMc -[c=0<^xog+.g I35䪀Bד endstream endobj 19 0 obj << /Length 3202 /Filter /FlateDecode >> stream xڽZKsWUDdf˩]STūT#rvA@%=_O7@%' f===Iڭ緷W^+"IqUda%.8~\MluAZ$C-55OYmcx?uY߇:(sk}l&[2zw({ࣚM:=_pNTG,Qe(R=6-]Fkݵ Gxۗ YYoy[_׉o:1EGwDk:rg;u:m-}˦w"OkW]쒣4,nxeaRDwӱK(Ti?eJBG2+Lt, n*Am6l^[: Ӵ:ױ(* ݆lחn<ؗzmm9W<)(e+kTW9O@"8􉧆KDʂ!>·)Jyvmm< Sjrkv`BG5́GȜהl!X k[cp,i|l`^&:,Mb Q5(|*aRPD'ZT/.k0 OfGDv>ȭ`K[-By^:B26ff) Xҝme7e@,R.(͒H=Šؗ$1f ﱲad"KZ>+.~Z75BEY7kw?OS>]wev8 ٤2AtX!)몜o߇ak%B$)Ǻ煑Q2ʕ84Hy*'Zy<t8uM|,K 2O<}"Gr{E#Ǿrcek+)0ۑb1\/)~zJǭ]xp) b4iXʛIE&W 3Jw8Vλ_tԙ"S!@;yf8&SkC֗#fgJ{0J TP6L$6"(g #UED(AMe!b9f(:RBp&A(;ˆH VN[,nL&&~MyN3c>!،Z!A͓:٢f)\#ÿ́eUCdtZ'UL|IS+)\=?Qd9Q):ad;LQ!R5w9H:tPU)Rs;<0` e|,rښ_|S|#{SԎZ\2,2*(rnv[ejBHd^fd|ܿЙ7napnX)UXg0`ړMq%e J[blSͬe%(화O? `IQMUH<*V:i2 XEh" #,RoO .yaAExC NO!ݨŀf0}3ˉ9OǂQlRrєYb0y @j3b݄I6:]|Z#j~Ͽ endstream endobj 31 0 obj << /Length 3042 /Filter /FlateDecode >> stream xڭZݏܶ_onuR-H m]ݮb/J+蜓eEpgjsܨw_(|/_& yuI&5iGfy-m_< t[Qa/,Tۇo*|,N0Hb J`T$AG#Dxј 2 LhF[P$7(Mr7Q we<a ;NmT CN]Ka 䅎ҶRϊ"["|VZ@lϑW\q&R$a4+$NY"hd~IBf3%meIRiDz#y$P}5E_=(?`K< u9?#(Ct[=C(Sa*=Pe#^n$RtOgl*Kybkl vI- ʮ]033[{j-MȖ~8_E )d@}΀XT͎HG0lvY$DAnO,;̷П Rf.]{ao-KDBɝPjP+~%7%o=]u*. . +Еֺޱ*j>;KMƞDlLXb gKxCq8FNy^tDz* 0bq j#kT\hwf"0fApq U4k5v=v I3' * v/m6awkۻskqu;GBcT \C&$2a 9C~@ lZ=t* ò. b+-f-{,˪%íR`)'ρ-qȆ!H[U_x@2RcZX90&؟_Z5P§U@ǡ((m0xnL# 0$TCʃʋf4YT ~JդK[ ԁ FSgDB۪2v9򪴱Jfz /E 2Р^Ag 䠉9Uo]f-Wq ɱUp0Ƈʦ]DVsT{?>x'щf=O T_y/*q!Etƕdӛa/.WrS)Pɧ+<9I+ ^^nsez{0w eMȊgO>9/|ށkͳ~ ?W_(J|$$d&w^Ο}`x %[٢`@ިo~[*)ky-6"IN-3q)˾ԅԅ$wRu99Oxa 灦e, <צrDJ=ߘνF%*j_!Vr*.v AF\h.ne iӴryL_U$߲0^|?Ka]SG?Oe'>w僈>> stream xZݏ߿oբ1CR$EM5[ -d[,m%vڢzg8,9|8Cv+߯.>%,ZL2<իr.U{NI.eTa07]JW^ }qy}וʙj$N;|J/ZK]S&lK _ޮ4˲Z,Oi4i)bMWY?qc* N#f`:zbƤg'˵l%}~³`ҲLHfa%f N".u@q/?ƅ^?UxO/l3&2Zg,3 '^|{u X ̸fpfYj{7r!B,Mi;"d~1VI.;bu&Y3-W.JZ*` xtˤA׻E]w.XtELr&[ .F? x zJrs0YsgFZlXLH.L<[VG3Ts|J,<#+=@}P.4 aW pksr4$B԰T@b\eI`w Y 1P Tc2@F 3OtBM f~wW% BRTfWwnQf6MU͙Q*h쏐HI@7)$4XeT0LɒY=aVf).T#K8R26!|Hd3HJPQ u3գn3m6O<qfBۦE*A%X\@n!(Y(T2˳G T`g=IBxU.&Vx{܌]( ]|SW->D+]0`?Mť,cʽ3MR4h0MCg?PƳ0v1e1CLq4EsJӢ۾i\+%* b,e6*ϲ+|avZ3LwCEؤ$*0ړ#nJEY0`GD`)}ڌuɟBv}q*Leɕ-Ò9>[|R= T2T=M*YLW{,@Z88=EOÑdN6=6>܂pIИ@5=u<u EWi ئhƫK6,+{"kMUk'z!D}qs$_sE͡h[5ȆJ FWES)-}==`hi2pf$0ϝ!HPAxjWJ)sn;TQsn0^8cǩ Wtm;}AQU;%9\vǢF@?k:q _"VBĹᆣڕA- Arn ,c:ɏ(R} PΞnhlƸTgB:X^KMv; Gî¢VVߡaa%54uèy6AZ/y$/zJ4ZXja6LB2~qXkL`65oU$y958ƏuW'}1Stkwd@A&?_ЀvYI9VDvj4;lq,5Iat&ҾkLu9]/7uwzNrX6@NA?EVM9% 7zJfg4'GwC:]teӕAp<Љ& 밋wa37tib7:xSofI+ɣl,W_6*eT!U P-/TJMREDo90Gׇ7!ۜESp0Eޛ2*-7V OHr@pEMw P7z|Ug4Ʉ@p u=bܷyE)sU\bwcV%áY%7O_4CG Tu_*\bt81h@=jq@3m' @ڊh۾;x}dާXRAw;w3!0T8C!G￿B*3m,Ioa$JMP4 y l9.Ql~En^`6(*kaa mGA&hx_ 2h%>y-\ ǁEo<H@'wf¢vLpӐTfEBA5Dšr`B0!UI@zipCDWJ-q4=){h:!苠~c'`QucڇESDI,=c>0{WU\ l3tDz m)a endstream endobj 39 0 obj << /Length 2574 /Filter /FlateDecode >> stream xڝXKs6W̑S~'[q6V q1H%}p xT4 kf^m..+B]]yi'9I,ita'q;DQEՅBa۫W7a q.Ks\yw[LZqyI`XA4"# DZhq:"xҌz:lU/}og&M<0ށ"^]eZx?Q)LVRqЬҏY<Y$-ǩHI/Gnqj߸>iAѼb%z^ w(vTO4Vbz ~N 38識Q8[^MGYxycR'{ke5ʚ 5TpE䩾jZ I ]0*R[kR=:GD+ZJLAR]Ow\c$<Ծ^i1tLy,W\sڨxaN+K9 c G=L͑Y/8̬u0=e''ix"[Y[lm?#`,P׸%ŐaCH;xC> xC/tg yGax){6pnN~"=p3-KwQz4x1Iҏv@og뇥9 ].!7#qC*a[kƁ6Vyϒ[Y Yl5Y6Ef a{ȡJMwf'A YTׂ2a\<~dE(n8ܓ9YS`iᄄnVi{;S :X aQ=ߊ "d;k!ra ,M/'F,h[؊<r`B-[G w@W1.W6aLZ-fN'iУ2nBwΰQl -ހv#|@k6D7R/">{L)j765b+>qD/^̥ȃ\ʌ(k_v_d&?_H!"y߯6z- BB {ԲO^֑'#NdM`RrCOb.,ZlA bT84k2\&Z7),` u/?|lgRsWr.Kޡ`vD=K@zJ|MJWӰޜX%^u &퐓M.R>#ۦ@3lFȏ;}ڧ'*oDq<%yuHO8cq -rH&El^; ,psFt^^s0-$PE*РwR[״_4BvX*4\M5Ot֚!*"oVm3h(;[g8GyVǚﯹJv@m+t^BrV`Jis(i%\N1:EH-z{6e9&x>?Tv0 K. lPyfǶePd!Ԣʒ (#KOfAI&*? xMfw9O*8X(EBݘ4M(ܰ!`:ဟ&\3P)m韠9'%Nʹzj#*p"$֩/>"1@N5wq%HBi~{aE+Qt}tDhG|\H{>J+zHc@2&L TZ}q x'1[F O/H a`Rd lZ9"DxY@.qhm}w/$@OF+]?P ]ŠؕXv3+BہU쉅EHp!Wd.H̳"9tj{US<MO֪ i",@qGebe 5sl. 'p|˸6E2=6\B.`#X%+[eG+i$'V}U]BU1=}bҺZyjK@sUE:8:VȾq/%#,Ii^RBe*y)qЧaHĖzK# / j)$k?Av@9C1(xjț۫. endstream endobj 33 0 obj << /Type /XObject /Subtype /Form /FormType 1 /PTEX.FileName (./flowchart.pdf) /PTEX.PageNumber 1 /PTEX.InfoDict 40 0 R /BBox [19.43369 228.9878 768.0098 383.9105] /Resources << /ProcSet [ /PDF /Text /ImageB /ImageC /ImageI ] /ColorSpace << /Cs1 41 0 R /Cs2 42 0 R >>/Font << /TT1.0 43 0 R/TT2.0 44 0 R>> /XObject << /Im2 45 0 R /Im8 46 0 R /Im20 47 0 R /Im18 48 0 R /Im7 49 0 R /Im11 50 0 R /Im5 51 0 R /Im6 52 0 R /Im17 53 0 R /Im19 54 0 R /Im16 55 0 R /Im4 56 0 R /Im12 57 0 R /Im13 58 0 R /Im3 59 0 R /Im9 60 0 R /Im14 61 0 R /Im15 62 0 R /Im1 63 0 R /Im10 64 0 R >>>> /Length 3312 /Filter /FlateDecode >> stream x՚Q ).e͌f$)p4E`si~I#iKmR#$W8kwkmo>ܛ;GkM?XԮMvuM=Dsx3!=wwn5w?sk~1;n5]z/(򃯽XE,PlR{}5>{YPԇ:yVBmbmy:5rl B4wt"qշ"߾R4ml/M7xG]lVXوR YچC=`JcooA GZV&\p[B tR/|x .Fx. 8^|}ky|[ӚEgnҏwy@ʪ$=ޚ_wmɄlX՞7H,Ѱ||_uRz_A@pTk$4]ŏ7fD]Xm[ӶuWc ,VP f-ڦǾ joHԶ17xks)mᶚ<._5(sҰjB)Ri@lNRXlp[a֧y|Eo@ׯOrM5sS8tc+^ex|>WԂUn*/b*7d^)yr7]9yW0ZIE,GEĩ(=|&aJ.X'ՁMUj>8>/|f'QMVjpěuzDIrہj$:'Go*)qߺ^+΃x\ ՚VUeqJ=,Rll`{)-Cu)XudSݻå*:xؒR,iaò4AzPf]T8On<œMl!z|4zAkN<X[eI&1r&}=mcMWCQwŝY1ʦ P M*I50?l[O?ԝ4*\!"i[RRGsK~3q5 l~WfMi㬀Ԙ0t'M`߶H' a~BrT!K^(I/*em LhV@˛:1/xl S[.i@@ pvsYݹå B 5^nýNԪ Ԓ(L'`[OxX䎼c]J^fDZ dg?ㇷ>=iYfy>4e]wS"V éz昡v%pcmh8;rCzC?-jZVyCu1FYq L}[.{iJ87' X(#謧dY$d4jE@?1?Ⱥآ{0dE6b୕FgQ^Kj/қ'煈W  fIuҲUy0-V$HHX*3<48<d2^fˀ Jh?kd0eg5 @AJ$xص.f SܼSr7P*dTQۢU@OQ%ƋQ㢖p36T9$:5l#AK&w.kv)_Cci+ZP`2<-:hR:|҄db}?(yfikmd9-!N sdHTA ɪ%D)%E3dKn4a\m$k!6tKwUb:1C#cy9ɛc$q2Y*‰,nl9g,}F4"YBLW)Mo`f1YH^)DHb"Yl>*1KYp! bd\Y0tV_7AL ,6AL$ \&ݲ L#%J o %mrXrF2WR$,bJ10Jd1ɛP΋,'KB)eJcYl+HⶕGwYlvf_bD5B %vl&&9,=a9JOd[PJ'=ݡK[ZL? - hsM@@S'LV M]Y>li?%ۍ<IK(Ke#A $J4 ds!aBJ$n41B9D€ETO S*D=EW8ol=lI~*BDtFZ ۀsGvyɾA v460ɷMȶ68F&EWIBem':d5 U{4XG)ٜ?ISِhZa+a|+2-E)㥩0ZŎLJ h H%@ V/r$%@$ H|0/%@@7]8Y}. lN^I,Je-JrlײW7KǗ*2fN4DH>#;;4Wו[.(8cB]vr7_?SI-n=[屄C7Vr{S[0+_pU\1:թ (tݓds!&;!KE|봿CHZ"lȍ] 0a¬w91SeE:zcOx쎢-4Oȼ%kIovfT7{~@O׍T/;@upYJ:f3+$8v:G|q^GA7mt{F?{7|!T``D m %!$2< #Nymˠ}jͮ(~keT n5d#i[窎30;j𽤙o'FY7) endstream endobj 45 0 obj << /Length 74 0 R /Type /XObject /Subtype /Image /Width 666 /Height 186 /Interpolate true /ColorSpace 75 0 R /SMask 76 0 R /BitsPerComponent 8 /Filter /FlateDecode >> stream x1 Om /@a 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0`   endstream endobj 46 0 obj << /Length 77 0 R /Type /XObject /Subtype /Image /Width 213 /Height 97 /Interpolate true /ColorSpace 78 0 R /SMask 79 0 R /BitsPerComponent 8 /Filter /FlateDecode >> stream x1 Om_@a 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0`  endstream endobj 47 0 obj << /Length 80 0 R /Type /XObject /Subtype /Image /Width 180 /Height 144 /Interpolate true /ColorSpace 78 0 R /SMask 81 0 R /BitsPerComponent 8 /Filter /FlateDecode >> stream x1 Om /@a 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0`/ endstream endobj 48 0 obj << /Length 82 0 R /Type /XObject /Subtype /Image /Width 150 /Height 83 /Interpolate true /ColorSpace 75 0 R /SMask 83 0 R /BitsPerComponent 8 /Filter /FlateDecode >> stream x  Om( 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` endstream endobj 49 0 obj << /Length 84 0 R /Type /XObject /Subtype /Image /Width 179 /Height 93 /Interpolate true /ColorSpace 75 0 R /SMask 85 0 R /BitsPerComponent 8 /Filter /FlateDecode >> stream x1 Om @a 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0p70 endstream endobj 50 0 obj << /Length 86 0 R /Type /XObject /Subtype /Image /Width 514 /Height 96 /Interpolate true /ColorSpace 78 0 R /SMask 87 0 R /BitsPerComponent 8 /Filter /FlateDecode >> stream x  Om( 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0`a`B^ endstream endobj 51 0 obj << /Length 88 0 R /Type /XObject /Subtype /Image /Width 292 /Height 186 /Interpolate true /ColorSpace 75 0 R /SMask 89 0 R /BitsPerComponent 8 /Filter /FlateDecode >> stream x1 Om @a 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` | endstream endobj 52 0 obj << /Length 90 0 R /Type /XObject /Subtype /Image /Width 366 /Height 112 /Interpolate true /ColorSpace 75 0 R /SMask 91 0 R /BitsPerComponent 8 /Filter /FlateDecode >> stream x  Om7@a 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0`o endstream endobj 53 0 obj << /Length 92 0 R /Type /XObject /Subtype /Image /Width 150 /Height 83 /Interpolate true /ColorSpace 75 0 R /SMask 93 0 R /BitsPerComponent 8 /Filter /FlateDecode >> stream x  Om( 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` endstream endobj 54 0 obj << /Length 94 0 R /Type /XObject /Subtype /Image /Width 783 /Height 633 /Interpolate true /ColorSpace 78 0 R /SMask 95 0 R /BitsPerComponent 8 /Filter /FlateDecode >> stream x1 Om_@a 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0`50 endstream endobj 55 0 obj << /Length 96 0 R /Type /XObject /Subtype /Image /Width 176 /Height 96 /Interpolate true /ColorSpace 78 0 R /SMask 97 0 R /BitsPerComponent 8 /Filter /FlateDecode >> stream x1 Om @a 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` endstream endobj 56 0 obj << /Length 98 0 R /Type /XObject /Subtype /Image /Width 141 /Height 74 /Interpolate true /ColorSpace 75 0 R /SMask 99 0 R /BitsPerComponent 8 /Filter /FlateDecode >> stream x1 Om O@a 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0zF endstream endobj 57 0 obj << /Length 100 0 R /Type /XObject /Subtype /Image /Width 176 /Height 96 /Interpolate true /ColorSpace 78 0 R /SMask 101 0 R /BitsPerComponent 8 /Filter /FlateDecode >> stream x1 Om @a 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` endstream endobj 58 0 obj << /Length 102 0 R /Type /XObject /Subtype /Image /Width 293 /Height 38 /Interpolate true /ColorSpace 78 0 R /SMask 103 0 R /BitsPerComponent 8 /Filter /FlateDecode >> stream x1 Om @a 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0z endstream endobj 59 0 obj << /Length 104 0 R /Type /XObject /Subtype /Image /Width 666 /Height 187 /Interpolate true /ColorSpace 75 0 R /SMask 105 0 R /BitsPerComponent 8 /Filter /FlateDecode >> stream xЁàS_Pa 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` x endstream endobj 60 0 obj << /Length 106 0 R /Type /XObject /Subtype /Image /Width 176 /Height 96 /Interpolate true /ColorSpace 78 0 R /SMask 107 0 R /BitsPerComponent 8 /Filter /FlateDecode >> stream x1 Om @a 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 0` 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