From 2a6d11b5c427a50ba702aba2e5f127e866049233 Mon Sep 17 00:00:00 2001 From: Filip Krikava Date: Thu, 19 Dec 2024 11:32:48 +0100 Subject: [PATCH] Move from NAN boxing to R_BCNodeStackTop (#28) - All benchmarks now work - The BC2CCompiler is half-baked --- .idea/misc.xml | 2 +- .vscode/settings.json | 3 +- .../inst/benchmarks/RealThing/aloi-8d.csv.gz | Bin 0 -> 4334305 bytes .../rsh/inst/benchmarks/RealThing/flexclust.R | 513 + .../benchmarks/RealThing/flexclust_no_s4.R | 212 + client/rsh/inst/benchmarks/harness.R | 13 +- .../shootout/binarytrees/binarytrees.R | 50 + .../shootout/binarytrees/binarytrees_2.R | 46 + .../shootout/binarytrees/binarytrees_naive.R | 46 + .../shootout/fannkuch/fannkuchredux.R | 75 + .../shootout/fannkuch/fannkuchredux_naive.R | 74 + .../inst/benchmarks/shootout/fasta/fasta.R | 90 + .../benchmarks/shootout/fasta/fasta10.txt | 6 + .../benchmarks/shootout/fasta/fasta100.txt | 21 + .../benchmarks/shootout/fasta/fasta1000.txt | 193 + .../benchmarks/shootout/fasta/fasta10000.txt | 1671 + .../benchmarks/shootout/fasta/fasta100000.txt | 16671 ++++ .../benchmarks/shootout/fasta/fasta150000.txt | 25003 +++++ .../benchmarks/shootout/fasta/fasta2000.txt | 337 + .../benchmarks/shootout/fasta/fasta3000.txt | 503 + .../benchmarks/shootout/fasta/fasta300000.txt | 50003 ++++++++++ .../benchmarks/shootout/fasta/fasta4000.txt | 671 + .../benchmarks/shootout/fasta/fasta5000.txt | 837 + .../benchmarks/shootout/fasta/fasta50000.txt | 8337 ++ .../benchmarks/shootout/fasta/fasta500000.txt | 83337 ++++++++++++++++ .../inst/benchmarks/shootout/fasta/fasta_2.R | 96 + .../inst/benchmarks/shootout/fasta/fasta_3.R | 105 + .../benchmarks/shootout/fasta/fasta_naive.R | 98 + .../benchmarks/shootout/fasta/fasta_naive_2.R | 102 + .../shootout/fastaredux/fastaredux.R | 115 + .../shootout/fastaredux/fastaredux_naive.R | 115 + .../shootout/knucleotide/knucleotide.R | 89 + .../shootout/mandelbrot/mandelbrot_ascii.R | 35 + .../mandelbrot/mandelbrot_naive_ascii.R | 41 + .../shootout/mandelbrot/mandelbrot_noout.R | 35 + .../mandelbrot/mandelbrot_noout_naive.R | 35 + .../inst/benchmarks/shootout/nbody/nbody.R | 109 + .../inst/benchmarks/shootout/nbody/nbody_2.R | 112 + .../inst/benchmarks/shootout/nbody/nbody_3.r | 112 + .../benchmarks/shootout/nbody/nbody_naive.r | 132 + .../benchmarks/shootout/nbody/nbody_naive_2.r | 118 + .../benchmarks/shootout/pidigits/pidigits.R | 402 + .../benchmarks/shootout/regexdna/regexdna.R | 62 + .../reversecomplement/reversecomplement.R | 35 + .../shootout/spectralnorm/spectralnorm.R | 53 + .../shootout/spectralnorm/spectralnorm_alt.R | 31 + .../spectralnorm/spectralnorm_alt_2.R | 33 + .../spectralnorm/spectralnorm_alt_3.R | 46 + .../shootout/spectralnorm/spectralnorm_math.R | 20 + .../spectralnorm/spectralnorm_naive.R | 45 + client/rsh/src/bc2c/runtime.c | 3 +- client/rsh/src/bc2c/runtime.h | 898 +- client/rsh/src/bc2c/runtime_impl.h | 2 - client/rsh/src/bc2c/runtime_internals.h | 70 +- client/rsh/src/client.cpp | 4 +- external/R | 2 +- external/R-debug | 2 +- server/Makefile | 4 + server/pom.xml | 16 + .../src/main/java/org/prlprg/bc/BcInstr.java | 4 +- .../java/org/prlprg/bc2c/BC2CCompiler.java | 231 +- .../java/org/prlprg/server/CompileServer.java | 12 +- .../org/prlprg/server/CompileService.java | 20 +- .../java/org/prlprg/service/RshCompiler.java | 4 +- .../org/prlprg/bc2c/BC2CCompilerTest.java | 376 +- .../BC2CCompilerTest/testDfltSubassign.RDS | Bin 181 -> 236 bytes .../snapshots/BC2CCompilerTest/testDoDots.RDS | Bin 0 -> 121 bytes .../snapshots/BC2CCompilerTest/testIs.RDS | Bin 274 -> 282 bytes .../BC2CCompilerTest/testVecsubassign.RDS | Bin 207 -> 263 bytes 69 files changed, 191899 insertions(+), 639 deletions(-) create mode 100644 client/rsh/inst/benchmarks/RealThing/aloi-8d.csv.gz create mode 100644 client/rsh/inst/benchmarks/RealThing/flexclust.R create mode 100644 client/rsh/inst/benchmarks/RealThing/flexclust_no_s4.R create mode 100644 client/rsh/inst/benchmarks/shootout/binarytrees/binarytrees.R create mode 100644 client/rsh/inst/benchmarks/shootout/binarytrees/binarytrees_2.R create mode 100644 client/rsh/inst/benchmarks/shootout/binarytrees/binarytrees_naive.R create mode 100644 client/rsh/inst/benchmarks/shootout/fannkuch/fannkuchredux.R create mode 100644 client/rsh/inst/benchmarks/shootout/fannkuch/fannkuchredux_naive.R create mode 100644 client/rsh/inst/benchmarks/shootout/fasta/fasta.R create mode 100644 client/rsh/inst/benchmarks/shootout/fasta/fasta10.txt create mode 100644 client/rsh/inst/benchmarks/shootout/fasta/fasta100.txt create mode 100644 client/rsh/inst/benchmarks/shootout/fasta/fasta1000.txt create mode 100644 client/rsh/inst/benchmarks/shootout/fasta/fasta10000.txt create mode 100644 client/rsh/inst/benchmarks/shootout/fasta/fasta100000.txt create mode 100644 client/rsh/inst/benchmarks/shootout/fasta/fasta150000.txt create mode 100644 client/rsh/inst/benchmarks/shootout/fasta/fasta2000.txt create mode 100644 client/rsh/inst/benchmarks/shootout/fasta/fasta3000.txt create mode 100644 client/rsh/inst/benchmarks/shootout/fasta/fasta300000.txt create mode 100644 client/rsh/inst/benchmarks/shootout/fasta/fasta4000.txt create mode 100644 client/rsh/inst/benchmarks/shootout/fasta/fasta5000.txt create mode 100644 client/rsh/inst/benchmarks/shootout/fasta/fasta50000.txt create mode 100644 client/rsh/inst/benchmarks/shootout/fasta/fasta500000.txt create mode 100644 client/rsh/inst/benchmarks/shootout/fasta/fasta_2.R create mode 100644 client/rsh/inst/benchmarks/shootout/fasta/fasta_3.R create mode 100644 client/rsh/inst/benchmarks/shootout/fasta/fasta_naive.R create mode 100644 client/rsh/inst/benchmarks/shootout/fasta/fasta_naive_2.R create mode 100644 client/rsh/inst/benchmarks/shootout/fastaredux/fastaredux.R create mode 100644 client/rsh/inst/benchmarks/shootout/fastaredux/fastaredux_naive.R create mode 100644 client/rsh/inst/benchmarks/shootout/knucleotide/knucleotide.R create mode 100644 client/rsh/inst/benchmarks/shootout/mandelbrot/mandelbrot_ascii.R create mode 100644 client/rsh/inst/benchmarks/shootout/mandelbrot/mandelbrot_naive_ascii.R create mode 100644 client/rsh/inst/benchmarks/shootout/mandelbrot/mandelbrot_noout.R create mode 100644 client/rsh/inst/benchmarks/shootout/mandelbrot/mandelbrot_noout_naive.R create mode 100644 client/rsh/inst/benchmarks/shootout/nbody/nbody.R create mode 100644 client/rsh/inst/benchmarks/shootout/nbody/nbody_2.R create mode 100644 client/rsh/inst/benchmarks/shootout/nbody/nbody_3.r create mode 100644 client/rsh/inst/benchmarks/shootout/nbody/nbody_naive.r create mode 100644 client/rsh/inst/benchmarks/shootout/nbody/nbody_naive_2.r create mode 100644 client/rsh/inst/benchmarks/shootout/pidigits/pidigits.R create mode 100644 client/rsh/inst/benchmarks/shootout/regexdna/regexdna.R create mode 100644 client/rsh/inst/benchmarks/shootout/reversecomplement/reversecomplement.R create mode 100644 client/rsh/inst/benchmarks/shootout/spectralnorm/spectralnorm.R create mode 100644 client/rsh/inst/benchmarks/shootout/spectralnorm/spectralnorm_alt.R create mode 100644 client/rsh/inst/benchmarks/shootout/spectralnorm/spectralnorm_alt_2.R create mode 100644 client/rsh/inst/benchmarks/shootout/spectralnorm/spectralnorm_alt_3.R create mode 100644 client/rsh/inst/benchmarks/shootout/spectralnorm/spectralnorm_math.R create mode 100644 client/rsh/inst/benchmarks/shootout/spectralnorm/spectralnorm_naive.R create mode 100644 server/src/test/resources/org/prlprg/bc2c/snapshots/BC2CCompilerTest/testDoDots.RDS diff --git a/.idea/misc.xml b/.idea/misc.xml index 5cc165909..1fcdd6f4f 100644 --- a/.idea/misc.xml +++ b/.idea/misc.xml @@ -57,7 +57,7 @@ - + \ No newline at end of file diff --git a/.vscode/settings.json b/.vscode/settings.json index 930796ee5..61dac790b 100644 --- a/.vscode/settings.json +++ 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b/client/rsh/inst/benchmarks/RealThing/flexclust.R @@ -0,0 +1,513 @@ +execute <- function(n=5) { + fname <- "aloi-8d.csv.gz" + alldata <- read.csv(gzfile(fname), header=F, sep=" ") + data <- alldata[,1:8] + + list2object = function(from, to){ + n = names(from) + s = slotNames(to) + p = pmatch(n, s) + if(any(is.na(p))) + stop(paste("\nInvalid slot name(s) for class", + to, ":", paste(n[is.na(p)], collapse=" "))) + names(from) = s[p] + do.call("new", c(from, Class=to)) + } + + setClass("ModelEnv", + representation( + env = "environment", + get = "function", + set = "function", + hooks = "list")) + + setClass("flexclustControl", + representation(iter.max="numeric", + tolerance="numeric", + verbose="numeric", + classify="character", + initcent="character", + gamma="numeric", # for kcca + simann="numeric", # for kcca + ntry="numeric", # for qtclust + min.size="numeric", # for qtclust and ockc + subsampling="numeric" # for ockc + ), + prototype(iter.max=200, + tolerance=10e-7, + verbose=0, + classify="auto", + initcent="randomcent", + gamma=1, + simann=c(0.3, 0.95, 10), + ntry=5, + min.size=2, + subsampling=1)) + + + setAs("list", "flexclustControl", + function(from, to){ + z <- list2object(from, to) + z@classify <- match.arg(z@classify, + c("auto", "weighted", "hard", "simann")) + z + }) + + setAs("NULL", "flexclustControl", + function(from, to){ + new(to) + }) + + setClass("kccaFamily", + representation(name="character", + dist="function", + cent="function", + allcent="function", + wcent="function", + weighted="logical", + cluster="function", + preproc="function", + groupFun="function"), + prototype(weighted=FALSE, + preproc=function(x) x)) + + setClass("flexclust", + representation(k="integer", + cluster="integer", + iter="integer", + converged="logical", + clusinfo="data.frame", + index="numeric", + call="call", + control="flexclustControl", + data="ModelEnv")) + + + setClass("kccasimple", + contains="flexclust", + representation(centers="ANY", + family="kccaFamily", + cldist="matrix")) + setClass("kcca", + contains="kccasimple", + representation(second="integer", + xrange="ANY", # range of all data + xcent="ANY", # centroid of all data + totaldist="numeric", # total dist data<->xcent + clsim="matrix")) + + clusinfo <- function(cluster, cldist, simple=FALSE) +### cluster: vector of cluster memberships +### cldist: matrix with 1 or 2 columns + { + size <- as.vector(table(cluster)) + + clusinfo <- + data.frame(size=size, + av_dist = as.vector(tapply(cldist[,1], cluster, sum))/size) + + if(!simple){ + clusinfo <- cbind(clusinfo, + max_dist = as.vector(tapply(cldist[,1], cluster, max)), + separation = as.vector(tapply(cldist[,2], cluster, min))) + } + clusinfo + } + + simple2kcca <- function(x, from, group=NULL, distmat=NULL) + { + if(is.null(distmat)) + distmat <- from@family@dist(x, from@centers) + + cluster <- from@family@cluster(n=2, distmat=distmat) + if(!is.null(group)) + cluster <- from@family@groupFun(cluster, group, distmat) + + if(ncol(distmat)>1){ + ## at least 2 clusters + cldist <- cbind(distmat[cbind(1:nrow(x), cluster[[1]])], + distmat[cbind(1:nrow(x), cluster[[2]])]) + clsim <- computeClusterSim(distmat,cluster) + } + else{ + ## only one cluster + cldist <- distmat + clsim <- as.matrix(1) + } + + xcent <- from@family@cent(x) + totaldist <- sum(from@family@dist(x, matrix(xcent,nrow=1))) + + z <- as(from, "kcca") + z@second <- as(cluster[[2]], "integer") + z@xcent <- xcent + z@xrange <- apply(x, 2, range, na.rm=TRUE) + z@totaldist <- totaldist + z@clsim <- clsim + z@clusinfo <- clusinfo(cluster[[1]], cldist, simple=FALSE) + z@cldist <- cldist + + z + } + + computeClusterSim <- function(distmat, cluster) + { + K <- max(cluster[[1]]) + z <- matrix(0, ncol=K, nrow=K) + + for(k in 1:K){ + ok1 <- cluster[[1]]==k + if(any(ok1)){ + for(n in 1:K){ + if(k!=n){ + ok2 <- ok1 & cluster[[2]]==n + if(any(ok2)){ + z[k,n] <- 2*sum(distmat[ok2,k]/ + (distmat[ok2,k]+distmat[ok2,n])) + } + } + } + z[k,] <- z[k,]/sum(ok1) + } + } + diag(z) <- 1 + z + } + + distEuclidean <- function(x, centers) + { + if(ncol(x)!=ncol(centers)) + stop(sQuote("x")," and ",sQuote("centers"), + " must have the same number of columns") + z <- matrix(0, nrow=nrow(x), ncol=nrow(centers)) + for(k in 1:nrow(centers)){ + z[,k] <- sqrt( colSums((t(x) - centers[k,])^2) ) + } + z + } + + kccaFamily <- function(which=NULL, dist=NULL, + cent=NULL, name=which, + preproc=NULL, + trim=0, groupFun="minSumClusters") + { + if(is.null(which) && is.null(dist)) + stop("either ", sQuote("which")," or ", sQuote("dist"), + " must be specified\n") + + if(is.null(name)) name <- deparse(substitute(dist)) + + z <- new("kccaFamily", name=name) + + if(!is.null(preproc)) z@preproc <- preproc + + if(!is.null(which)){ + which <- match.arg(which, c("kmeans", "kmedians", + "angle", "jaccard", + "ejaccard")) + if(!is.null(name)) z@name <- which + + if(which == "kmeans"){ + z@dist <- distEuclidean + if(trim==0){ + z@cent <- function(x) colMeans(x) + z@wcent <- function(x, weights) + colMeans(x*normWeights(weights)) + } + else{ + z@cent <- function(x) + apply(x, 2, mean, trim=trim) + z@wcent <- function(x, weights) + apply(x*normWeights(weights), 2, mean, trim=trim) + } + z@weighted <- TRUE + } + else if(which == "kmedians"){ + z@dist <- distManhattan + z@cent <- function(x) apply(x, 2, median) + } + else if(which == "angle"){ + z@dist <- distAngle + z@cent <- centAngle + z@wcent <- wcentAngle + z@weighted <- TRUE + z@preproc <- function(x) x/sqrt(rowSums(x^2)) + } + else if(which == "jaccard"){ + z@dist <- distJaccard + z@cent <- function(x) centOptim01(x, dist=distJaccard) + } + else if(which == "ejaccard"){ + z@dist <- distJaccard + z@cent <- function(x) colMeans(x) + } + } + else{ + if(is.character(dist)) + z@dist <- get(dist, mode="function") + else + z@dist <- dist + + if(is.null(cent)) + z@cent <- function(x) + centOptim(x, dist=dist) + else if(is.character(cent)) + z@cent <- get(cent, mode="function") + else + z@cent <- cent + } + + ## fill in z@cluster and z@allcent which use lexical scoping + eval(FAMILY_CLUSTER_ALLCENT) + + if(is.character(groupFun)) + groupFun <- get(groupFun, mode="function") + z@groupFun <- groupFun + + z + } + + + FAMILY_CLUSTER_ALLCENT <- expression({ + + z@cluster <- function(x, centers, n=1, distmat=NULL){ + + if(is.null(distmat)) + distmat <- z@dist(x, centers) + + if(n==1){ + return(max.col(-distmat)) + } + else{ + r <- t(matrix(apply(distmat, 1, + rank, ties.method="random"), + nrow=ncol(distmat))) + z <- list() + for(k in 1:n) + z[[k]] <- apply(r, 1, function(x) which(x==k)) + } + return(z) + } + + z@allcent <- function(x, cluster, k=max(cluster, na.rm=TRUE)) + { + centers <- matrix(NA, nrow=k, ncol=ncol(x)) + for(n in 1:k){ + if(sum(cluster==n, na.rm=TRUE)>0){ + centers[n,] <- z@cent(x[cluster==n,,drop=FALSE]) + } + } + centers + } + }) + + minSumClusters <- function(cluster, group, distmat) + { + G <- levels(group) + x <- matrix(0, ncol=ncol(distmat), nrow=length(G)) + + for(n in 1:length(G)){ + x[n,] <- colSums(distmat[group==G[n],,drop=FALSE]) + } + + m <- max.col(-x) + names(m) <- G + z <- m[group] + names(z) <- NULL + + if(is.list(cluster)) + { + ## get second best + x[cbind(1:nrow(x), m)] <- Inf + m <- max.col(-x) + names(m) <- G + z1 <- m[group] + names(z1) <- NULL + z <- list(z, z1) + } + z + } + + initCenters <- function(x, k, family, control) + { + cluster <- integer(nrow(x)) + if(is.matrix(k)){ + centers <- k + if(any(duplicated(centers))) + stop("initial centers are not distinct") + k <- nrow(k) + } + else{ + if(length(k)>1){ + cluster <- rep(k, length=nrow(x)) + k <- max(cluster) + centers <- family@allcent(x, cluster=cluster, k=k) + } + else{ + k <- as.integer(k) + if(k<2) stop("number of clusters must be at least 2") + ## we need to avoid duplicates here + x <- na.omit(unique(x)) + if(nrow(x) < k) + stop("k larger than number of distinct complete data points in x") + centers <- do.call(control@initcent, + list(x=x, k=k, family=family)) + } + } + list(centers=centers, cluster=cluster, k=k) + } + + kmeanspp <- function(x, k, family) + { + centers <- matrix(0, nrow=k, ncol=ncol(x)) + centers[1,] <- x[sample(1:nrow(x), 1), , drop=FALSE] + d <- family@dist(x, centers[1L,,drop=FALSE])^2 + for(l in 2:k){ + centers[l,] <- x[sample(1:nrow(x), 1, prob=d), , drop=FALSE] + d <- pmin(d, family@dist(x, centers[l,,drop=FALSE])^2) + } + centers + } + + newKccaObject <- function(x, family, centers, group=NULL, simple=FALSE, + ...) + { + distmat <- family@dist(x, centers) + + z <- newKccasimpleObject(x=x, family=family, centers=centers, + group=group, distmat=distmat, ...) + + if(!simple){ + z <- simple2kcca(x=x, from=z, group=group, distmat=distmat) + } + + z + } + + newKccasimpleObject <- function(x, family, centers, group=NULL, + distmat=NULL, ...) + { + if(is.null(distmat)) + distmat <- family@dist(x, centers) + + cluster <- family@cluster(distmat=distmat) + if(!is.null(group)) + cluster <- family@groupFun(cluster, group, distmat) + names(cluster) <- rownames(x) + colnames(centers) <- colnames(x) + + size <- as.vector(table(cluster)) + cldist <- as(distmat[cbind(1:nrow(x), cluster)], "matrix") + cluster <- as(cluster, "integer") + + new("kccasimple", + k=as(nrow(centers),"integer"), + centers=centers, + cluster=cluster, + family=family, + clusinfo=clusinfo(cluster, cldist, simple=TRUE), + cldist=cldist, + ...) + } + + + flexclust_kcca <- + function (x, k, family = kccaFamily("kmeans"), weights = NULL, + group = NULL, control = NULL, simple = FALSE, save.data = FALSE) + { + MYCALL <- match.call() + control <- as(control, "flexclustControl") + x <- as(x, "matrix") + x <- family@preproc(x) + N <- nrow(x) + if (control@classify == "auto") { + control@classify = "hard" + } + if (!is.null(group)) { + if (length(group) > N) + warning("group vector longer than nrow(x)") + group <- rep(group, length = N) + group <- as.factor(group) + } + if (!is.null(weights)) { + control@classify = "weighted" + if (!family@weighted) + stop("Centroid function of family cannot use weights") + if (!is.null(group)) + stop("Weighted clustering for grouped data is not implemented yet.") + weights <- rep(weights, length = N) + } + centers <- initCenters(x, k, family, control) + cluster <- centers$cluster + k <- centers$k + centers <- centers$centers + sannprob <- control@simann[1] + if (control@classify %in% c("hard", "simann")) { + for (iter in 1:control@iter.max) { + clustold <- cluster + distmat <- family@dist(x, centers) + cluster <- family@cluster(x, distmat = distmat) + if (control@classify == "simann") { + cluster <- perturbClusters(cluster, sannprob) + sannprob <- sannprob * control@simann[2] + } + if (!is.null(group)) + cluster <- family@groupFun(cluster, group, distmat) + centers <- family@allcent(x, cluster = cluster, k = k) + centers <- centers[complete.cases(centers), , drop = FALSE] + k <- nrow(centers) + changes <- sum(cluster != clustold) + if (control@verbose && (iter%%control@verbose == + 0)) { + td <- sum(distmat[cbind(1:N, cluster)]) + printIter(iter, paste(changes, format(td), sep = " / "), + "Changes / Distsum") + } + if (changes == 0) + break + } + } + else if (control@classify == "weighted") { + td <- -1 + for (iter in 1:control@iter.max) { + td.old <- td + distmat <- family@dist(x, centers) + cluster <- family@cluster(distmat = distmat) + td <- sum(distmat[cbind(1:N, cluster)]) + if (control@verbose && (iter%%control@verbose == + 0)) + printIter(iter, td, "Sum of distances") + if (abs(td - td.old)/(abs(td) + 0.1) < control@tolerance) + break + distmat <- mlogit(distmat) + for (n in 1:k) { + w <- weights * distmat[, n] + w[cluster == n] <- w[cluster == n] + control@gamma + centers[n, ] <- family@wcent(x, weights = w) + } + } + for (n in 1:k) { + centers[n, ] <- family@cent(x[cluster == n, , drop = FALSE]) + } + } + else stop("Unknown classification method") + centers <- centers[complete.cases(centers), , drop = FALSE] + z <- newKccaObject(x = x, family = family, centers = centers, + group = group, iter = iter, converged = (iter < control@iter.max), + call = MYCALL, control = control, simple = simple) + if (save.data) + z@data <- ModelEnvMatrix(designMatrix = x) + z + } + + + flexclust <- function(k) { + km <- flexclust_kcca(data, k=k, control=list(initcent="kmeanspp", iter.max=10000)) + sum(km@cldist[,1]**2) + } + + set.seed(42) + checksum = flexclust(n) + # cat("Flexclust::kcca ", n, " " , checksum, "\n") + checksum +} diff --git a/client/rsh/inst/benchmarks/RealThing/flexclust_no_s4.R b/client/rsh/inst/benchmarks/RealThing/flexclust_no_s4.R new file mode 100644 index 000000000..317151d89 --- /dev/null +++ b/client/rsh/inst/benchmarks/RealThing/flexclust_no_s4.R @@ -0,0 +1,212 @@ + +# Original flexclust code is +# Copyright (C) 2005-2009 Friedrich Leisch +# +# and has been restructured and stripped off into this benchmark +execute <- function(k=5) { + + normWeights <- function(x) x/mean(x) + + kcca <- function(x, k, iter.max) + { + x <- as.matrix(x) + k <- as.integer(k) + cluster <- integer(nrow(x)) + + # takes some time + centers <- kmeanspp(na.omit(unique(x)), k) + + for(iter in 1:iter.max){ + + clustold <- cluster + + # takes some time + distmat <- distEuclidean(x, centers) + + cluster <- kmeansCluster(x, distmat=distmat) + centers <- kmeansAllcent(x, cluster=cluster, k=k) + ## NAs in centers are empty clusters + centers <- centers[complete.cases(centers),,drop=FALSE] + k <- nrow(centers) + + changes <- sum(cluster!=clustold) + if(changes==0) break + } + + centers <- centers[complete.cases(centers),,drop=FALSE] + + r <- summarizeCenters(x, centers) + append(r, list(iter = iter)) + } + + kmeansCluster <- function(x, centers, n=1, distmat=NULL) + { + + if(is.null(distmat)) + distmat <- z@dist(x, centers) + + if(n==1){ + return(max.col(-distmat)) + } + else{ + r <- t(matrix(apply(distmat, 1, + rank, ties.method="random"), + nrow=ncol(distmat))) + z <- list() + for(k in 1:n) + z[[k]] <- apply(r, 1, function(x) which(x==k)) + } + return(z) + } + + kmeansAllcent <- function(x, cluster, k=max(cluster, na.rm=TRUE)) + { + centers <- matrix(NA, nrow=k, ncol=ncol(x)) + for(n in 1:k){ + if(sum(cluster==n, na.rm=TRUE)>0){ + centers[n,] <- colMeans(x[cluster==n,,drop=FALSE]) + } + } + centers + } + + kmeanspp <- function(x, k) + { + centers <- matrix(0, nrow=k, ncol=ncol(x)) + centers[1,] <- x[sample(1:nrow(x), 1), , drop=FALSE] + d <- distEuclidean(x, centers[1L,,drop=FALSE])^2 + for(l in 2:k){ + centers[l,] <- x[sample(1:nrow(x), 1, prob=d), , drop=FALSE] + d <- pmin(d, distEuclidean(x, centers[l,,drop=FALSE])^2) + } + centers + } + + summarizeCenters <- function(x, centers) + { + distmat <- distEuclidean(x, centers) + cluster <- kmeansCluster(n=2, distmat=distmat) + + if(ncol(distmat)>1){ + ## at least 2 clusters + cldist <- cbind(distmat[cbind(1:nrow(x), cluster[[1]])], + distmat[cbind(1:nrow(x), cluster[[2]])]) + clsim <- computeClusterSim(distmat,cluster) + } + else{ + ## only one cluster + cldist <- distmat + clsim <- as.matrix(1) + } + + xcent <- colMeans(x) + totaldist <- sum(distEuclidean(x, matrix(xcent,nrow=1))) + clusinfo <- clusinfo(cluster[[1]], cldist) + sse <- sum(cldist[,1]**2) + + list(xcent = xcent, totaldist = totaldist, clusinfo = clusinfo, + cldist = cldist, sse = sse) + } + + clusinfo <- function(cluster, cldist) +### cluster: vector of cluster memberships +### cldist: matrix with 1 or 2 columns + { + size <- as.vector(table(cluster)) + + clusinfo <- + data.frame(size=size, + av_dist = as.vector(tapply(cldist[,1], cluster, sum))/size) + + clusinfo <- cbind(clusinfo, + max_dist = as.vector(tapply(cldist[,1], cluster, max)), + separation = as.vector(tapply(cldist[,2], cluster, min))) + clusinfo + } + + computeClusterSim <- function(distmat, cluster) + { + K <- max(cluster[[1]]) + z <- matrix(0, ncol=K, nrow=K) + + for(k in 1:K){ + ok1 <- cluster[[1]]==k + if(any(ok1)){ + for(n in 1:K){ + if(k!=n){ + ok2 <- ok1 & cluster[[2]]==n + if(any(ok2)){ + z[k,n] <- 2*sum(distmat[ok2,k]/ + (distmat[ok2,k]+distmat[ok2,n])) + } + } + } + z[k,] <- z[k,]/sum(ok1) + } + } + diag(z) <- 1 + z + } + + list2object = function(from, to){ + n = names(from) + s = slotNames(to) + p = pmatch(n, s) + if(any(is.na(p))) + stop(paste("\nInvalid slot name(s) for class", + to, ":", paste(n[is.na(p)], collapse=" "))) + names(from) = s[p] + do.call("new", c(from, Class=to)) + } + +## Assign each observation to the cluster minimizing the sum +## of distances to all group members. + minSumClusters <- function(cluster, group, distmat) + { + G <- levels(group) + x <- matrix(0, ncol=ncol(distmat), nrow=length(G)) + + for(n in 1:length(G)){ + x[n,] <- colSums(distmat[group==G[n],,drop=FALSE]) + } + + m <- max.col(-x) + names(m) <- G + z <- m[group] + names(z) <- NULL + + if(is.list(cluster)) + { + ## get second best + x[cbind(1:nrow(x), m)] <- Inf + m <- max.col(-x) + names(m) <- G + z1 <- m[group] + names(z1) <- NULL + z <- list(z, z1) + } + z + } + + distEuclidean <- function(x, centers) + { + if(ncol(x)!=ncol(centers)) + stop(sQuote("x")," and ",sQuote("centers"), + " must have the same number of columns") + z <- matrix(0, nrow=nrow(x), ncol=nrow(centers)) + for(k in 1:nrow(centers)){ + z[,k] <- sqrt( colSums((t(x) - centers[k,])^2) ) + } + z + } + +# --------------------------------------------------- + + fname <- "aloi-8d.csv.gz" + alldata <- read.csv(gzfile(fname), header=F, sep=" ") + data <- alldata[,1:8] + + set.seed(42) + km <- kcca(data, k=k, iter.max=10000) + cat("Flexclust::kcca ", k, "", km$sse, " " , km$iter, "\n") +} diff --git a/client/rsh/inst/benchmarks/harness.R b/client/rsh/inst/benchmarks/harness.R index 096c8a746..ff0ab5e82 100755 --- a/client/rsh/inst/benchmarks/harness.R +++ b/client/rsh/inst/benchmarks/harness.R @@ -4,23 +4,26 @@ RBC_OPTS <- list(optimize = 3L) RSH_OPTS <- list(optimize = 3L) DEFAULT_NUM_ITER <- 15L -wrap_with_verify <- function(f, expected) { +wrap_with_verify <- function(f, expected, expected_output) { f <- force(f) function(x) { - actual <- f(x) + output <- capture.output(actual <- f(x)) if (!identical(actual, expected)) { stop("Benchmark failed with incorrect result, expected: ", expected, ", actual: ", actual) } + if (!identical(output, expected_output)) { + stop("Benchmark failed with incorrect output, expected: ", expected_output, ", actual: ", output) + } } } benchmark <- function(num_iter, bench_param) { - result <- execute(bench_param) + output <- capture.output(result <- execute(bench_param)) rbc <- compiler::cmpfun(execute, options=RBC_OPTS) - rbc <- wrap_with_verify(rbc, result) + rbc <- wrap_with_verify(rbc, result, output) rsh <- rsh:::rsh_cmpfun(execute, options=RSH_OPTS) - rsh <- wrap_with_verify(rsh, result) + rsh <- wrap_with_verify(rsh, result, output) microbenchmark::microbenchmark( rbc(bench_param), diff --git a/client/rsh/inst/benchmarks/shootout/binarytrees/binarytrees.R b/client/rsh/inst/benchmarks/shootout/binarytrees/binarytrees.R new file mode 100644 index 000000000..908445025 --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/binarytrees/binarytrees.R @@ -0,0 +1,50 @@ +# ------------------------------------------------------------------ +# The Computer Language Shootout +# http://shootout.alioth.debian.org/ +# +# Contributed by Leo Osvald +# ------------------------------------------------------------------ + +execute <- function(n=9) { + tree <- function(item, depth) { + if (depth == 0L) + return(c(item, NA, NA)) + # it is ridiculous that this doesn't help + next_depth <- depth - 1L + right_item <- 2L * item + left_item <- right_item - 1L + return(list(item, + tree(left_item, next_depth), + tree(right_item, next_depth))) + } + + check <- function(tree) + if(is.na(tree[[2]][[1]])) tree[[1]] else tree[[1]] + check(tree[[2]]) - check(tree[[3]]) + + binarytrees <- function(args) { + n = if (length(args)) as.integer(args[[1]]) else 13L + + min_depth <- 4L + max_depth <- max(min_depth + 2L, n) + stretch_depth <- max_depth + 1L + + cat(sep="", "stretch tree of depth ", stretch_depth, "\t check: ", + check(tree(0L, stretch_depth)), "\n") + + long_lived_tree <- tree(0L, max_depth) + + for (depth in seq(min_depth, max_depth, 2L)) { + iterations <- as.integer(2^(max_depth - depth + min_depth)) + check_sum <- sum(sapply( + 1:iterations, + function(i) check(tree(i, depth)) + check(tree(-i, depth)))) + cat(sep="", iterations * 2L, "\t trees of depth ", depth, "\t check: ", + check_sum, "\n") + } + + cat(sep="", "long lived tree of depth ", max_depth, "\t check: ", + check(long_lived_tree), "\n") + } + + binarytrees(n) +} diff --git a/client/rsh/inst/benchmarks/shootout/binarytrees/binarytrees_2.R b/client/rsh/inst/benchmarks/shootout/binarytrees/binarytrees_2.R new file mode 100644 index 000000000..9b99f43eb --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/binarytrees/binarytrees_2.R @@ -0,0 +1,46 @@ +# ------------------------------------------------------------------ +# The Computer Language Shootout +# http://shootout.alioth.debian.org/ +# +# Contributed by Leo Osvald +# ------------------------------------------------------------------ + +execute <- function(n=9) { + tree <- function(item, depth) { + if (depth == 0L) + return(c(item, NA, NA)) + return(list(item, + tree(2L * item - 1L, depth - 1L), + tree(2L * item, depth - 1L))) + } + + check <- function(tree) + if(is.na(tree[[2]][[1]])) tree[[1]] else tree[[1]] + check(tree[[2]]) - check(tree[[3]]) + + binarytrees_2 <- function(args) { + n = if (length(args)) as.integer(args[[1]]) else 10L + + min_depth <- 4 + max_depth <- max(min_depth + 2, n) + stretch_depth <- max_depth + 1 + + cat(sep="", "stretch tree of depth ", stretch_depth, "\t check: ", + check(tree(0, stretch_depth)), "\n") + + long_lived_tree <- tree(0, max_depth) + + for (depth in seq(min_depth, max_depth, 2)) { + iterations <- as.integer(2^(max_depth - depth + min_depth)) + check_sum <- sum(sapply( + 1:iterations, + function(i) check(tree(i, depth)) + check(tree(-i, depth)))) + cat(sep="", iterations * 2L, "\t trees of depth ", depth, "\t check: ", + check_sum, "\n") + } + + cat(sep="", "long lived tree of depth ", max_depth, "\t check: ", + check(long_lived_tree), "\n") + } + + binarytrees_2(n) +} diff --git a/client/rsh/inst/benchmarks/shootout/binarytrees/binarytrees_naive.R b/client/rsh/inst/benchmarks/shootout/binarytrees/binarytrees_naive.R new file mode 100644 index 000000000..9cd453ecb --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/binarytrees/binarytrees_naive.R @@ -0,0 +1,46 @@ +# ------------------------------------------------------------------ +# The Computer Language Shootout +# http://shootout.alioth.debian.org/ +# +# Contributed by Leo Osvald +# ------------------------------------------------------------------ + +execute <- function(n=9) { + tree <- function(item, depth) { + if (depth == 0L) + return(c(item, NA, NA)) + return(list(item, + tree(2L * item - 1L, depth - 1L), + tree(2L * item, depth - 1L))) + } + + check <- function(tree) + if(is.na(tree[[2]][[1]])) tree[[1]] else tree[[1]] + check(tree[[2]]) - check(tree[[3]]) + + binarytrees_naive <- function(args) { + n = if(length(args)) as.integer(args[[1]]) else 13L + + min_depth <- 4 + max_depth <- max(min_depth + 2, n) + stretch_depth <- max_depth + 1 + + cat(sep="", "stretch tree of depth ", stretch_depth, "\t check: ", + check(tree(0, stretch_depth)), "\n") + + long_lived_tree <- tree(0, max_depth) + + for (depth in seq(min_depth, max_depth, 2)) { + iterations <- as.integer(2^(max_depth - depth + min_depth)) + chk_sum <- 0L + for (i in 1:iterations) + chk_sum <- chk_sum + check(tree(i, depth)) + check(tree(-i, depth)) + cat(sep="", iterations * 2L, "\t trees of depth ", depth, "\t check ", + chk_sum, "\n") + } + + cat(sep="", "long lived tree of depth ", max_depth, "\t check: ", + check(long_lived_tree), "\n") + } + + binarytrees_naive(n) +} diff --git a/client/rsh/inst/benchmarks/shootout/fannkuch/fannkuchredux.R b/client/rsh/inst/benchmarks/shootout/fannkuch/fannkuchredux.R new file mode 100644 index 000000000..e01c03c5a --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/fannkuch/fannkuchredux.R @@ -0,0 +1,75 @@ +# ------------------------------------------------------------------ +# The Computer Language Shootout +# http://shootout.alioth.debian.org/ +# +# Contributed by Leo Osvald +# ------------------------------------------------------------------ + +execute <- function(n=9) { + fannkuch <- function(n) { + one_two = c(1, 2) + two_one = c(2, 1) + two_three = c(2, 3) + three_two = c(3, 2) + if (n > 3L) + rxrange = 3:(n - 1) + else + rxrange = integer(0) + + max_flip_count <- 0L + perm_sign <- TRUE + checksum <- 0L + perm1 <- 1:n + count <- 0:(n - 1L) + while (TRUE) { + if (k <- perm1[[1L]]) { + perm <- perm1 + flip_count <- 1L + while ((kk <- perm[[k]]) > 1L) { + k_range <- 1:k + perm[k_range] <- rev.default(perm[k_range]) + flip_count <- flip_count + 1L + k <- kk + kk <- perm[[kk]] + } + max_flip_count <- max(max_flip_count, flip_count) + checksum <- checksum + if (perm_sign) flip_count else -flip_count + } + + # Use incremental change to generate another permutation + if (perm_sign) { + perm1[one_two] <- perm1[two_one] + perm_sign <- FALSE + } else { + perm1[two_three] <- perm1[three_two] + perm_sign = TRUE + was_break <- FALSE + for (r in rxrange) { + if (count[[r]]) { + was_break <- TRUE + break + } + count[[r]] <- r - 1L + perm0 <- perm1[[1L]] + perm1[1:r] <- perm1[2:(r + 1L)] + perm1[[r + 1L]] <- perm0 + } + if (!was_break) { + r <- n + if (!count[[r]]) { + cat(checksum, "\n", sep="") + return(max_flip_count) + } + } + count[[r]] <- count[[r]] - 1L + } + } + } + + fannkuchredux <- function(args) { + n <- if (length(args)) as.integer(args[[1]]) else 12L + fannkuch(n) + } + + fannkuchredux(n) +} diff --git a/client/rsh/inst/benchmarks/shootout/fannkuch/fannkuchredux_naive.R b/client/rsh/inst/benchmarks/shootout/fannkuch/fannkuchredux_naive.R new file mode 100644 index 000000000..1a2c85aa9 --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/fannkuch/fannkuchredux_naive.R @@ -0,0 +1,74 @@ +# ------------------------------------------------------------------ +# The Computer Language Shootout +# http://shootout.alioth.debian.org/ +# +# Contributed by Leo Osvald +# ------------------------------------------------------------------ + +execute <- function(n=9) { + fannkuch <- function(n) { + if (n > 3L) + rxrange = 3:(n - 1) + else + rxrange = integer(0) + + max_flip_count <- 0L + perm_sign <- TRUE + checksum <- 0L + perm1 <- 1:n + count <- 0:(n - 1L) + while (TRUE) { + if (k <- perm1[[1L]]) { + perm <- perm1 + flip_count <- 1L + while ((kk <- perm[[k]]) > 1L) { + for (lo in 1:(k %/% 2L)) { + hi = k - lo + 1L + t <- perm[[lo]]; perm[[lo]] <- perm[[hi]]; perm[[hi]] <- t + } + flip_count <- flip_count + 1L + k <- kk + kk <- perm[[kk]] + } + max_flip_count <- max(max_flip_count, flip_count) + checksum <- checksum + if (perm_sign) flip_count else -flip_count + } + + # Use incremental change to generate another permutation + if (perm_sign) { + t <- perm1[[1]]; perm1[[1]] <- perm1[[2]]; perm1[[2]] <- t + perm_sign = FALSE + } else { + t <- perm1[[2]]; perm1[[2]] <- perm1[[3]]; perm1[[3]] <- t + perm_sign = TRUE + was_break <- FALSE + for (r in rxrange) { + if (count[[r]]) { + was_break <- TRUE + break + } + count[[r]] <- r - 1L + perm0 <- perm1[[1L]] + for (i in 1:r) + perm1[[i]] <- perm1[[i + 1L]] + perm1[[r + 1L]] <- perm0 + } + if (!was_break) { + r <- n + if (!count[[r]]) { + cat(checksum, "\n", sep="") + return(max_flip_count) + } + } + count[[r]] <- count[[r]] - 1L + } + } + } + + fannkuchredux_naive <- function(args) { + n = if (length(args)) as.integer(args[[1]]) else 12L + fannkuch(n) + } + + fannkuchredux_naive(n) +} diff --git a/client/rsh/inst/benchmarks/shootout/fasta/fasta.R b/client/rsh/inst/benchmarks/shootout/fasta/fasta.R new file mode 100644 index 000000000..afcedece7 --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/fasta/fasta.R @@ -0,0 +1,90 @@ +# ------------------------------------------------------------------ +# The Computer Language Shootout +# http://shootout.alioth.debian.org/ +# +# Contributed by Leo Osvald +# ------------------------------------------------------------------ +execute <- function(n=60000) { + width <- 60L + myrandom_last <- 42L + myrandom <- function(m) { + myrandom_last <<- (myrandom_last * 3877L + 29573L) %% 139968L + return(m * myrandom_last / 139968) + } + + alu <- paste( + "GGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGG", + "GAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGA", + "CCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAAT", + "ACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCA", + "GCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGG", + "AGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCC", + "AGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAA", + sep="", collapse="") + + iub <- matrix(c( + c(0.27, 'a'), + c(0.12, 'c'), + c(0.12, 'g'), + c(0.27, 't'), + c(0.02, 'B'), + c(0.02, 'D'), + c(0.02, 'H'), + c(0.02, 'K'), + c(0.02, 'M'), + c(0.02, 'N'), + c(0.02, 'R'), + c(0.02, 'S'), + c(0.02, 'V'), + c(0.02, 'W'), + c(0.02, 'Y') + ), 2) + + homosapiens <- matrix(c( + c(0.3029549426680, 'a'), + c(0.1979883004921, 'c'), + c(0.1975473066391, 'g'), + c(0.3015094502008, 't') + ), 2) + + repeat_fasta <- function(s, count) { + chars <- strsplit(s, split="")[[1]] + len <- nchar(s) + s2 <- c(chars, chars[1:width]) + pos <- 1L + while (count) { + line <- min(width, count) + next_pos <- pos + line + cat(s2[pos:(next_pos - 1)], "\n", sep="") + pos <- next_pos + if (pos > len) pos <- pos - len + count <- count - line + } + } + + random_fasta <- function(genelist, count) { + psum <- cumsum(genelist[1,]) + while (count) { + line <- min(width, count) + + rs <- double(line) + for (i in 1:line) + rs[[i]] <- myrandom(1) + + cat(genelist[2, colSums(outer(psum, rs, "<")) + 1], "\n", sep='') + count <- count - line + } + } + + fasta <- function(args) { + n = if (length(args)) as.integer(args[[1]]) else 1000L + cat(">ONE Homo sapiens alu\n") + repeat_fasta(alu, 2 * n) + cat(">TWO IUB ambiguity codes\n") + random_fasta(iub, 3L * n) + cat(">THREE Homo sapiens frequency\n") + random_fasta(homosapiens, 5L * n) + } + + fasta(n) +} diff --git a/client/rsh/inst/benchmarks/shootout/fasta/fasta10.txt b/client/rsh/inst/benchmarks/shootout/fasta/fasta10.txt new file mode 100644 index 000000000..d877e6726 --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/fasta/fasta10.txt @@ -0,0 +1,6 @@ +>ONE Homo sapiens alu +GGCCGGGCGCGGTGGCTCAC +>TWO IUB ambiguity codes +KggKMtKcgWatcaDatYtKSttgtacgac +>THREE Homo sapiens frequency +ctcgtaatgctcagcggcaaattggactgcgggtccttatcatacatttt diff --git a/client/rsh/inst/benchmarks/shootout/fasta/fasta100.txt b/client/rsh/inst/benchmarks/shootout/fasta/fasta100.txt new file mode 100644 index 000000000..a06ae7701 --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/fasta/fasta100.txt @@ -0,0 +1,21 @@ +>ONE Homo sapiens alu +GGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGA +TCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACT +AAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAG +GCTGAGGCAGGAGAATCGCT +>TWO IUB ambiguity codes +VHSHgaaMcKattgtaRWttScNattBBatYtaNRgcggaagacHSaattRtttcYgacc +BRccMacccKgatgaacttcgDgHcaaaaaRtatatDtatYVtttttHgSHaSaatagct +NYtaHYaVYttattNtttgaaaYtaKttWtctaNtgagaaaNctNDctaaHgttagDcRt +tatagccBaacgcaRBtRctRtggtaMYYttWtgataatcgaataattattataVaaaaa +ttacNRVYcaaMacNatRttcKatMctgaagactaattataaYgcKcaSYaatMNctcaa +>THREE Homo sapiens frequency +ccgcagggggtactgcagtccaaggaggtttcattggagagagcagtatgaaaacggcaa +ttatgattgtgagattcgctgaagattgtgtctctgattttcctagatagaataagctat +agctacttaatcaactcttaactgtggagactatcctgatgatctgaataccccatttac +aaaattccatatcaatgaggctaacgcttaaatttcatttctccatcgtaacaaaaatca +gcctttttatacaagacaaaacactgcttccattacgggtagcaatggttgctcgactac +tggtagcgtcgtgatgtggtgataaagctgtcttgcgtttatacttaaacaaattttgac +ctgacataatggagcgacttatcggatgttgccgatctttagggtcatctattaagctta +tacgaaaaagggacaagcacgttacgtaatctggtaggactgggtacctagaaacgcaag +aggaggcgaactccaatatc diff --git a/client/rsh/inst/benchmarks/shootout/fasta/fasta1000.txt b/client/rsh/inst/benchmarks/shootout/fasta/fasta1000.txt new file mode 100644 index 000000000..6ba1e4abd --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/fasta/fasta1000.txt @@ -0,0 +1,193 @@ +>ONE Homo sapiens alu +GGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGA +TCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACT +AAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAG +GCTGAGGCAGGAGAATCGCT +>TWO IUB ambiguity codes +VHSHgaaMcKattgtaRWttScNattBBatYtaNRgcggaagacHSaattRtttcYgacc +BRccMacccKgatgaacttcgDgHcaaaaaRtatatDtatYVtttttHgSHaSaatagct +NYtaHYaVYttattNtttgaaaYtaKttWtctaNtgagaaaNctNDctaaHgttagDcRt +tatagccBaacgcaRBtRctRtggtaMYYttWtgataatcgaataattattataVaaaaa +ttacNRVYcaaMacNatRttcKatMctgaagactaattataaYgcKcaSYaatMNctcaa +>THREE Homo sapiens frequency +ccgcagggggtactgcagtccaaggaggtttcattggagagagcagtatgaaaacggcaa +ttatgattgtgagattcgctgaagattgtgtctctgattttcctagatagaataagctat +agctacttaatcaactcttaactgtggagactatcctgatgatctgaataccccatttac +aaaattccatatcaatgaggctaacgcttaaatttcatttctccatcgtaacaaaaatca +gcctttttatacaagacaaaacactgcttccattacgggtagcaatggttgctcgactac +tggtagcgtcgtgatgtggtgataaagctgtcttgcgtttatacttaaacaaattttgac +ctgacataatggagcgacttatcggatgttgccgatctttagggtcatctattaagctta +tacgaaaaagggacaagcacgttacgtaatctggtaggactgggtacctagaaacgcaag +aggaggcgaactccaatatc +> fasta(1000) +>ONE Homo sapiens alu +GGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGA +TCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACT +AAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAG +GCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCG +CCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGT +GGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCA +GGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAA +TTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAG +AATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCA +GCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGT +AATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACC +AGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTG +GTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACC +CGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAG +AGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTT +TGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACA +TGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCT +GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCG +TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA +TACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGA +GGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACT +GCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTC +ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGT +TCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGC +CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG +CTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTG +GGCGACAGAGCGAGACTCCG +>TWO IUB ambiguity codes +tttcataagataaaaatagattatDgcBVHWgaBKttDgcatRHaagcaYcRaattatta +tgtMatatattgHDtcaDtcaaaHctStattaatHaccgacNattgatatattttgtgtD +tRatagSacaMtcRtcattcccgacacSattgttKaWattNHcaacttccgtttSRtgtc +tgDcgctcaaMagVtBctBMcMcWtgtaacgactctcttRggRKSttgYtYatDccagtt +DgaKccacgVatWcataVaaagaataMgtgataaKYaaatcHDaacgataYctRtcYatc +gcaMgtNttaBttttgatttaRtStgcaacaaaataccVgaaDgtVgDcStctatattta +ttaaaaRKDatagaaagaKaaYYcaYSgKStctccSttacagtcNactttDVttagaaag +MHttRaNcSaRaMgBttattggtttaRMggatggcKDgWRtNaataataWKKacttcKWa +aagNaBttaBatMHtccattaacttccccYtcBcYRtagattaagctaaYBDttaNtgaa +accHcaRMtKtaaHMcNBttaNaNcVcgVttWNtDaBatgataaVtcWKcttRggWatca +ttgaRagHgaattNtatttctctattaattaatgaDaaMatacgttgggcHaYVaaNaDD +ttHtcaaHtcVVDgBVagcMacgtgttaaBRNtatRtcagtaagaggtttaagacaVaag +gttaWatctccgtVtaDtcDatttccVatgtacNtttccgtHttatKgScBatgtVgHtY +cWagcaKtaMYaaHgtaattaSaHcgcagtWNaatNccNNYcacgVaagaRacttctcat +tcccRtgtgtaattagcSttaaStWaMtctNNcSMacattataaactaDgtatWgtagtt +taagaaaattgtagtNagtcaataaatttgatMMYactaatatcggBWDtVcYttcDHtV +ttatacYaRgaMaacaStaatcRttttVtagaDtcacWatttWtgaaaagaaagNRacDt +ttStVatBaDNtaactatatcBSMcccaSttccggaMatgattaaWatKMaBaBatttga +taNctgttKtVaagtcagScgaaaDggaWgtgttttKtWtatttHaatgtagttcactaa +KMagttSYBtKtaYgaactcagagRtatagtVtatcaaaWYagcgNtaDagtacNSaaYD +gatBgtcgataacYDtaaactacagWDcYKaagtttattagcatcgagttKcatDaattg +attatDtcagRtWSKtcgNtMaaaaacaMttKcaWcaaSVMaaaccagMVtaMaDtMaHa +BgaacataBBVtaatVYaNSWcSgNtDNaaKacacBtttatKtgtttcaaHaMctcagta +acgtcgYtactDcgcctaNgagagcYgatattttaaatttccattttacatttDaaRcta +ttttWctttacgtDatYtttcagacgcaaVttagtaaKaaaRtgVtccataBggacttat +ttgtttaWNtgttVWtaWNVDaattgtatttBaagcBtaaBttaaVatcHcaVgacattc +cNggtcgacKttaaaRtagRtctWagaYggtgMtataatMtgaaRttattttgWcttNtD +RRgMDKacagaaaaggaaaRStcccagtYccVattaNaaKStNWtgacaVtagaagcttS +aaDtcacaacgDYacWDYtgtttKatcVtgcMaDaSKStVcgtagaaWaKaagtttcHaH +gMgMtctataagBtKaaaKKcactggagRRttaagaBaaNatVVcgRcKSttDaactagt +SttSattgttgaaRYatggttVttaataaHttccaagDtgatNWtaagHtgcYtaactRg +caatgMgtgtRaatRaNaacHKtagactactggaatttcgccataacgMctRgatgttac +cctaHgtgWaYcactcacYaattcttaBtgacttaaacctgYgaWatgBttcttVttcgt +tWttMcNYgtaaaatctYgMgaaattacNgaHgaacDVVMtttggtHtctaaRgtacaga +cgHtVtaBMNBgattagcttaRcttacaHcRctgttcaaDBggttKaacatgKtttYata +VaNattccgMcgcgtagtRaVVaattaKaatggttRgaMcagtatcWBttNtHagctaat +ctagaaNaaacaYBctatcgcVctBtgcaaagDgttVtgaHtactSNYtaaNccatgtgD +acgaVtDcgKaRtacDcttgctaagggcagMDagggtBWRtttSgccttttttaacgtcH +ctaVtVDtagatcaNMaVtcVacatHctDWNaataRgcgtaVHaggtaaaaSgtttMtat +tDgBtctgatSgtRagagYtctSaKWaataMgattRKtaacatttYcgtaacacattRWt +BtcggtaaatMtaaacBatttctKagtcDtttgcBtKYYBaKttctVttgttaDtgattt +tcttccacttgSaaacggaaaNDaattcYNNaWcgaaYattttMgcBtcatRtgtaaaga +tgaWtgaccaYBHgaatagataVVtHtttVgYBtMctaMtcctgaDcYttgtccaaaRNt +acagcMctKaaaggatttacatgtttaaWSaYaKttBtagDacactagctMtttNaKtct +ttcNcSattNacttggaacaatDagtattRtgSHaataatgccVgacccgatactatccc +tgtRctttgagaSgatcatatcgDcagWaaHSgctYYWtatHttggttctttatVattat +cgactaagtgtagcatVgtgHMtttgtttcgttaKattcMatttgtttWcaaStNatgtH +caaaDtaagBaKBtRgaBgDtSagtatMtaacYaatYtVcKatgtgcaacVaaaatactK +cRgtaYtgtNgBBNcKtcttaccttKgaRaYcaNKtactttgagSBtgtRagaNgcaaaN +cacagtVtttHWatgttaNatBgtttaatNgVtctgaatatcaRtattcttttttttRaa +>THREE Homo sapiens frequency +tatttcgccctctacatgataaatgaataagtaagaagatgatctttttgtggcggtacc +ttaagcgtactcctgtcgacgagttactactaaaggaatgtagggttctggatctatgaa +aagcgacctccatatatatacgggcctaagcggagtaaaataagtgatcaatggactaac +attgaaatgttagtattgtcgaccattgagggctggtaaatcttatttacgggcgtggga +aaacgaacgtgatatggtttagcatgggatgcaagcactcgttaatgcttactttagttg +gttgcgggaacaacaggaggctatactaactggtagcgttcttgcttccattatgttatt +attataattaaaaataagacatatggtagagttgtagtcagggtggatcgggttgtctat +aacgttggaataatcaaaactatcgttaacaaaaacgaaatttaagtcggtgcggtggaa +tgcgcctacctcatgtgcaccacacattcacagcacacccctcattataggcaaggaagc +aaacaaaaaaaagttaatcgaccgtatccgaccttaaattttaaaataaatagaaacact +tagcggtaatgaaaagataggactaaaattcactagtatcctggaacgaggcaacagagt +tatctagatggtaacgaggtgctgcatcaagatgtatgatttttggtccgctgtgtggaa +tacctctattgatatacaagtgactttctcggtaataacgcacttcacaatgtgttgttt +cttttctatgtattttgcaagagaaagaagcttagtataggtacacctcagagatgtttc +gtgtaaatcgtatcacatggtataactgcaggaggaacattatccaaattcaccacaatt +actaatccacccttttacttttactaaagatatattaattctcatgttgtctgaattgta +taacccggtaccctgggagcgtatcgaaggataccaattgaagtcctcgaggcatgttac +aacacacgacttccttccgtctattcagacactcaacgagactaacttttcctaggtaat +caatgatattgggtaactcgtggcatcttatagttattgatccggctcttttgtagatcc +tgtgcgactcgtgcgctaattaagactggctctcttgcgcaggggatacgtttattctac +gtacccgatttggttactactaagcggcctttcttcaaacttgcagttgtgacttacatt +cctatttcttcaaagcagggaagggttacagggagagacttattgagatacgattggaat +ttccatgtacaatcgttaatacgcttgtagaccagcaactcagtatagagatccgtttcc +taaagggtgagcggtaggggcaaggcaataagaaattactaaaaccctagttgttaatat +aagaacgattcgaaacaataggattgcccaagggggtgcgaacatggtgtaaatcaaaga +gaaataggcattgttaaaacccgcacgtttctagtacgcaagaggaacgtcggtaaccag +ttctcaaagatcctaacctaaaaggggcttattctactttttccgacactcaatggacga +gacaaacatgaacggatagctttaggtctcgttgaatgcaaagaatagaatcgttattat +taatcggtttccattatctatatgcggtatagatctccgagaggaccctgtaaactagct +ctgcggtttaactggtgctaatagaccgccactatgttattgcttctagctcctagcgtc +ttatcatgttatacattaatgtcgcatattggacagtagccaggcttggatggatcgccg +acaaaaagaaaagactttccctgtaaggacttaactattacatataacttggatcattaa +tctgcaaattagagtaacggtctttcaccagcttcatattccaacgtggcgctagtcgat +atcccatgaagtttaaaactagaattggcagtctcacttcacagtgcgtatctatacgac +aaaagtggtcgatttgcataaatatcttatcgatattcaggttattaccgattccttgct +aacgctagaagtcacaccagagtaataataattccagacacctgtgaaataatcggtcac +tacggatagactagtaacgataatacgtatagtccataaaagttgaattttaggggctaa +agatattagcaatactggtctagcctaatcgtcgatagcaaagggctgtgaggatttctc +ctacattttcgaccaattgtatcgataggaatagttacagtcacgcttgtagatgtaaga +gatgacgttattcttagggttcttaagtcggggggtaatttaagaccactagtaaaggta +gaggcgtacacagtaaacgatattttgaaatcgtcaaaaaaaagtttacaacatccttta +agttagcaactgattttagtggcaaccttaacggttgaattgatctactaatacaggcct +acaccgaagggtacagataatgattcttactaccctaacatgatagagtcctgtcctatc +tcataggtcgacattttaaattcgtaatgagcaacgaagatcgtttcccaatttgcaaca +ttcacttatagacttcaggttatttcgtgctaacattaagatagaatataatcagtcgtt +aagaaactattatccagctttcgtcaaccataaagattaaaaactgaaacttggcaagat +atgaatagctatcctgctttaaccgatcgtatgagatgctttgtagcaagaaaagtgact +agcacttgtgtttagtaaagcgggagagtgcggtaattaatattaatatactattaagct +acacagcaaaggctgcaataatgttagtaagtagaacataaaggtattctccacaagtaa +taaatagtgtgagctaattgactaacttaactctcgcgacaagtgatgtggataagatga +ctcatatcgtctttttctgtagtgccgacatcccacctggatcgaacaattccttctagt +tatcgactttgattacctatcctattaaacagatagggttgtaaagtcagaaaatgatcg +gcttgcgttggtctaccatagctagagttagaacgcgtagatagaggccttttgttgcca +acgtgggggtgggatgagtctgggcgagcgtgactttctttcgtgtccgaatttgtttaa +catccattagattagatgtttgtgttttgggtctgatgtcctaactactttctcagtgaa +actaatgtcatcatccaagtaaaatagtccgatgaagtctccgttttcggccgaagcttg +tctataacgtatataaagtcgctgaatttagaacacaccttatctatgttgtaaagttac +tttattccaaaggacgtgcacgaagcgtgagtgtgggaaggaacttaaagtcggatcact +cttgtcagtgtagataagaatttctttcatacttcactggaatccggcgtatggatatct +ctaccgcgtcatctggtggtgtctgcggtaaaaagtcttgctgcacgagtctgagaaatt +tttggtgccatcacatcgtaactgtacaacgaacaaatagcatcaggccttcttatccag +cgtgaagtctaattatttcacaagctttcctaagtatgtaaatccctcacttaatgatgc +ttgcgccaatgaggatagaggacattgcatgtacgtaggactattctccaaggggtcttc +tattttgttagcgaaaattgttacagcctaatgttagagcggcgtacgactttataccag +atactttcattagatatgcaaatatccaattaaatcatagtagtatcgtggtatggacaa +tcaaaaaagacccgttgtgatatgatgtttttctagttcgttctcatatatatagatcaa +caatgaataatctcatgatctataaccgatgtatatttatattccggttgactgctccgg +tgcaattcactacggacactaatgactaatatggcgcctttcatcagaaacgctaaatat +gattaatgaattaagggagtattatctaattattagagagtagcagttagtctgatattt +tcggtgtatgtgttagccgttataatgctgtctttttatcagtgagaacagggagtgtgt +agtgttgtatgcttcactttatgactctggttatatccctcggagaacaagaataagagt +acgagaagttcggtcattgaggatgaaatagaaccgctagacgaatggactcacgtttat +aaaactatgtatcacagtactacagctaactctgaagtccgagaagcttttgtaggacaa +aacgttataagtacctttcgcagaatacggccgtgcatacctgttataaggcgtagtagg +gacaccatgctatccctcatatagagctacactaataccattacatggtgactatcgttt +acggccatcatctgtaagcgatcatgcctcgttagcatccgtacaatctcgcatggcgtc +actgcagaaaaaccccgtgcggattttgagtcagaactattcgaagcttctcaatccttt +tccattatggcatagcaagtgacgactcgtcagccatgggaataatagcactaatccgat +tacttatgaattagaacccacatgaatgtgattctgcgaattgtctaagaatctaatgat +tttccggtgaatatggttgttgttatttattgaacttatattattaacatcacccttcgt +tagtgatagtcagctatttccaagaggttccccgagcatttttaccattctctagtcata +caagttggagcgcttttaaatctttaggctgatcaaggcgttttgtctagaattctgcag +atgttagattcgtgtgcaatccctcttgcatgtcagtaacaggtcacccgtttttcgtta +catatgctggtaaaatattc diff --git a/client/rsh/inst/benchmarks/shootout/fasta/fasta10000.txt b/client/rsh/inst/benchmarks/shootout/fasta/fasta10000.txt new file mode 100644 index 000000000..fb2326339 --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/fasta/fasta10000.txt @@ -0,0 +1,1671 @@ +>ONE Homo sapiens alu +GGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGA +TCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACT +AAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAG +GCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCG +CCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGT +GGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCA +GGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAA +TTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAG +AATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCA +GCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGT +AATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACC +AGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTG +GTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACC +CGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAG +AGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTT +TGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACA +TGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCT +GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCG +TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA +TACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGA +GGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACT +GCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTC +ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGT +TCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGC +CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG +CTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTG +GGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCC +CAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCT +GGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGC +GCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGA +GGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGA +GACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGA +GGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTG +AAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAAT +CCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCA +GTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAA +AAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGC +GGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCT +ACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGG +GAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATC +GCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGC +GGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGG +TCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAA +AAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAG +GAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACT +CCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCC +TGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAG +ACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGC +GTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGA +ACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGA +CAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCA +CTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCA +ACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCG +CCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGG +AGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTC +CGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCG +AGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACC +CCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAG +CTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAG +CCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGG +CCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATC +ACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAA +AAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGC +TGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCC +ACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGG +CTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGG +AGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATT +AGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAA +TCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGC +CTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAA +TCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAG +CCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGT +GGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCG +GGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAG +CGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTG +GGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATG +GTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGT +AATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTT +GCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCT +CAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCG +GGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTC +TCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACT +CGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAG +ATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGG +CGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTG +AGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATA +CAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGG +CAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGC +ACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCAC +GCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTC +GAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCG +GGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCT +TGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGG +CGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCA +GCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGG +CCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGC +GCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGG +CGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGA +CTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGG +CCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAA +ACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCC +CAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGT +GAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAA +AGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGG +ATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTAC +TAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGA +GGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGC +GCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGG +TGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTC +AGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAA +ATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGA +GAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCC +AGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTG +TAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGAC +CAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGT +GGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAAC +CCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACA +GAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACT +TTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAAC +ATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCC +TGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAG +GTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCG +TCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAG +GCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCC +GTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCT +ACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCC +GAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCC +GGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCAC +CTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAA +ATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTG +AGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCAC +TGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCT +CACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAG +TTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAG +CCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATC +GCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCT +GGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATC +CCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCC +TGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGG +CGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGG +AGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCG +AGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGG +AGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGT +GAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAA +TCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGC +AGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCA +AAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGG +CGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTC +TACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCG +GGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGAT +CGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCG +CGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAG +GTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACA +AAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCA +GGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCAC +TCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGC +CTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGA +GACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGG +CGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTG +AACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCG +ACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGC +ACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCC +AACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGC +GCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCG +GAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACT +CCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCC +GAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAAC +CCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCA +GCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGA +GCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAG +GCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGAT +CACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTA +AAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGG +CTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGC +CACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTG +GCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAG +GAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAAT +TAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGA +ATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAG +CCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTA +ATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCA +GCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGG +TGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCC +GGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGA +GCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTT +GGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACAT +GGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTG +TAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGT +TGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTC +TCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGC +GGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGT +CTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTAC +TCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGA +GATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGG +GCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCT +GAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAAT +ACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAG +GCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTG +CACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCA +CGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTT +CGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCC +GGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGC +TTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGG +GCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCC +AGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTG +GCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCG +CGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAG +GCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAG +ACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAG +GCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGA +AACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATC +CCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAG +TGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAA +AAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCG +GATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTA +CTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGG +AGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCG +CGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCG +GTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGT +CAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAA +AATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGG +AGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTC +CAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCT +GTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGA +CCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCG +TGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAA +CCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGAC +AGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCAC +TTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAA +CATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGC +CTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGA +GGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCC +GTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGA +GGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCC +CGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGC +TACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGC +CGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGC +CGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCA +CCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAA +AATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCT +GAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCA +CTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGC +TCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGA +GTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTA +GCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAAT +CGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCC +TGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAAT +CCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGC +CTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTG +GCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGG +GAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGC +GAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGG +GAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGG +TGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTA +ATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTG +CAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTC +AAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGG +GCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCT +CTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTC +GGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGA +TCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGC +GCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGA +GGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATAC +AAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGC +AGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCA +CTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACG +CCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCG +AGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGG +GCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTT +GAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGC +GACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAG +CACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGC +CAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCG +CGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGC +GGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGAC +TCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGC +CGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAA +CCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCC +AGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTG +AGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAA +GGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGA +TCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACT +AAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAG +GCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCG +CCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGT +GGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCA +GGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAA +TTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAG +AATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCA +GCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGT +AATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACC +AGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTG +GTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACC +CGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAG +AGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTT +TGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACA +TGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCT +GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCG +TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA +TACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGA +GGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACT +GCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTC +ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGT +TCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGC +CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG +CTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTG +GGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCC +CAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCT +GGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGC +GCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGA +GGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGA +GACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGA +GGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTG +AAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAAT +CCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCA +GTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAA +AAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGC +GGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCT +ACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGG +GAGGCTGAGGCAGGAGAATC +>TWO IUB ambiguity codes +cttBtatcatatgctaKggNcataaaSatgtaaaDcDRtBggDtctttataattcBgtcg +tactDtDagcctatttSVHtHttKtgtHMaSattgWaHKHttttagacatWatgtRgaaa +NtactMcSMtYtcMgRtacttctWBacgaaatatagScDtttgaagacacatagtVgYgt +cattHWtMMWcStgttaggKtSgaYaaccWStcgBttgcgaMttBYatcWtgacaYcaga +gtaBDtRacttttcWatMttDBcatWtatcttactaBgaYtcttgttttttttYaaScYa +HgtgttNtSatcMtcVaaaStccRcctDaataataStcYtRDSaMtDttgttSagtRRca +tttHatSttMtWgtcgtatSSagactYaaattcaMtWatttaSgYttaRgKaRtccactt +tattRggaMcDaWaWagttttgacatgttctacaaaRaatataataaMttcgDacgaSSt +acaStYRctVaNMtMgtaggcKatcttttattaaaaagVWaHKYagtttttatttaacct +tacgtVtcVaattVMBcttaMtttaStgacttagattWWacVtgWYagWVRctDattBYt +gtttaagaagattattgacVatMaacattVctgtBSgaVtgWWggaKHaatKWcBScSWa 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+cataatccactatgactgagatcattacggcctaggaaagcagcgtagaaaaaaagggcc +cggatattacgactgtaactataaaactagttactggtagcgcgccatgtatagatttgt +tttaccggttgtggttgcgttaacgaatttcagccgcgaaaattgatccgttaaccagtc +catctcgacttctataaaacgataaagtaaagttgatgttcagcctccttcttatggttg +catcgagagtacactactcagtgggaaatagatcggggttcctacttcagattgtattat +ctaggcaattgccgattgtgccatacctggataaaataagctacctacatgtgatgctta +tctattatcgtcatactaccttagggtgtcctgttgaacgctacattaatctttagccgt +ttgagatgttccaatggataggagtctaacgcatgatgaagtttaggaaggcagagcatc +ccactaagtatgtgacagtgtatttcgaaacgagacgttataaatagaaaaaaggtcctt +ctggttctattctgctgaactattgaatggaaagattggttgacctacgtactatttgct +tgaagtcatcaatttgacggggtgagagacatatggtgcatactttacggactctatatt +ttagatcagaagcttagcagtcttctctacaccccctcacgacataattgcttttaagaa +tctatgtttgattcctctacgggaattcggatccgttcgcatgtgcggtttatctaaacc +aggggacatatgttcagctaaagcatacgaacactttgctaactagacgtatgtatagta +gctataaatcccgacgatatttacaaaaagaaatgagactcaaatatatacatagcgacc +ctacacttattcgcaccctgatctaggcgatcctagcacccacacccgaaagtgagcact +agtgtcttccgtattaaatttactgcagttgagattttagttgtctactaaggattactc +taacccgtaataaggatcaagactcggtactagctttactatcattccctatgtgttttc +ctaactcacaagggtacgtaccagcctatgtaattacaataatgataaagacacaaagga +agtaactttacaaatgagtctccagttacactagcttagtccctcccatcttgctttgaa +gtctaaatacgcaatctctgaggatatacagcagaagaacactcataacgttggagtcca +agaattagactcatagggcccccaacatttaatatgtactgtgagtttgaaggtgttcta +ttgttaattcctgctcttgatacatgacacgtactccgtgtttaaggcttcggactgact +ttctttcataagttgagcaacgaaaatttcagaatcgataagttggattcactaactaat +acggctgattgaaaactccactccggacctatatggtcgacctttatacgtaaccgatat +aaaacttataggctggtatatcgagccttcctagcgcaatttcggatggggtttcttcta +ctactcaacaacggaatagtctttgtttagtaaaccagagctcaggacgcccaatacgta +ggagagcgctgtggagcatgtgtcattatggactggagcactcttaaatcactctgcgtg +tgctaaacgatagatcataacatgtcctgagtaaattttcttgatacgtcgcaatatacc +gttattagttaaacgttctcatccgtcatgcgtgaaatacggctgtcgtgctcagatata +ctattagcgactcatctcgcctaacacgcacacgtataaactcggaatgactgccgctct +tacatattagaaatacagactacaccacggaagcattgggtcattctcaaccgctgtata +aaagatgattagtcttataataagattaccaaagaggcagaatcatgggtagtaaatcta +ttattcaagtgattaccgtcgtgtaggcagggagtgaggacgagatggtactcaggacaa +atattaaccggacgaagtggtttacgtcgtactttcactattagtagtaaatacaaggta +acaccggggaatagtactaaatataatgatatctatcttcgggagaacgagtcgtctatt +gctttgaacattctcaaggcgtaaaatgtgctgacttatagcatgatacaaccgattgtt +acttttgtctattcaaaagattgaatagttttttatacaaaagccgcatacttatgacgg +ctagtatacagtttcatcccctagcatcaatgctatggacagtattgaacttataggaaa +ttcttctaatagggcaaatccgtcgtgatgcctattttttttcagtcacatcctcaaatg +gcactagtattgtcgggatcccattaacaggctcaaccacgagctcacgcgaggacatgt +agtccgtatctttaacgaagcgacagcgacagaactcccatggataaccaattataaggc +ccgtaatcctctagacatcgtttaccaataaatccgctttctccgtaatcatgttgaata +ccccagagtagtccagatgataaccgatgaaacacaagtctttctcaatgcacttacggt +gaacttattaccgccaacgtagctcatcaaggttgcgacatctagttgtgtgtttgcgac +gagcccagcgaacttcatcaactttcgtatattcaacgccttgtaattttactttaagac +gcctggtgatgtagattcttagataatcagtttgttatcggctgtactttaccataattt +cacaggtttcaggtcaagaagattatagctgtatatacagttccatgctcggtgcacaga +aacgtgatcggataataatcaatcgcttatgtcgtctttaggcgtatccaatacatgccc +cgataccgcagtgtatttcgacatgtaggtataccgtcgcatttgagctcgagtcaggac +gtcagctagattagattccttaatagaatataccgacctctagtccgaactaaactatag +ataacgccaacttcaggttaattgtctagtcgtctgtttgcagatgggattcttagatga +gtgagtatcggccatattggttcgagcactttagtttttgatgcataggatatgcaatgt +atagctgaaagtactttatctgtttcaaactcacattgattaaaccggtaaacctttaaa +gactacaagaaaatattcagtgagggcaattttgtcaatcacaatcttccagctagagat +acttcacaatttgtcttgaggctacgcaacattagacggattttcgcgttttattgaaat +aatcgaggggcccaagagtatccatagttcattttgtaagatttctttacaggcttatta +cagcttcttcagactcctacatgcttacgagttatatgctagcatgtgaacaatagatta +atatacaggaaaacgtacattgagagagatgaccctacacagcgcaaccgttgagtactt +tcattaaagggtaacgctctcgagacagcatccttaagatggccttattgtcaaatcatt +tgcagaagtacgcaagatccctaaccaacgtagaagaatccctacaaacacatgagacgc +ggtgaaaatagacagggtgttagtattcaatcttcggagtatcaatttcgccaatcttgg +tgagaaagcataccctttcttcagagaaagaagatcaatcataacactatctttaacgag +gtacgcacgcgcatcattacctgcctccatggatctttaggatagcggaaagtattggca +gcgtattgtgatttcgttcctactttatcaatttcacattcatatacatgtcttttatca +aaatcgccaataagataggatgagctatattagatgctagtagagttcgcgccaacatca +tcgataggaatactcaggacagcgtgataggacttttcaatccctaatactctctataat +tataactctctcttaagtttggaggcagtaacgcgctctatataatcagtttgctgcacc +attcttcagcctctgatacatacaaataaattccacagcagtaagagggtttaattgaga +catcttgggaacttaggattttactctaacatcaccgaaacgattattggataccgtacc +taaacgaactttctcaaggcagtaatataggacatccgcaataacacaaatgctgcctcc +ccaggagttatgtcttcctggaggctatatcttacacccactcactataggcaaactaaa +gtttaaatgttgattgtctaaaaaaaagatagataagagttggccggcgtagcacatgcg +aaagtgaatcgtaagctataattctctggacttgaagttctgtcctgttcctctgcaaga +aacaaacttcctttaaagctatttacgacgcacatctcagcaagttataaacatgttgga +agtttctagtcggaattcccaaagaacggatctatctaatgcattcctacatttttcctg +tctgccgatggtgccatcctattcaaagaatttcttaaaagtagattaaatgggactttt +aacaatgagtaaccttacgcctctaagggttcctcgagtgccatacaccagtcaggtccg +agccacatacacggagaacattctaacatagcattctcaactcgatcatttgcaggttac +ttctttcctatcctagtgctaaaaatcatacttgcaatcccatagcacggattaagaacc +taagaaacaattcagtaaaacatgttcgaattcttggtatgggaacatcattgcagctat +ggtctaacgcattaatgtttgggtacatcttccatcatataaacaggaagagtctgacga +cagggagtgcttgcgatcatgtctatcattgtgaaatcaaattgtagctcacatgtcgtc +tatgagagcgtgtatccgataagatttagaaaaatagaagtcgtataagatctcactgaa +cttttgaatgaatgtgaagcatatatgatctgctttaataaaactttatccataggatac +gtttccaaatcaattcaataattattagtcaaaatagataaggatgaacaacctgaaggc +cgatcggacgtagaaagtggtcccatcactttgagttgatattgttgaaccacacgttat +tatggttttcaaacagtctcaggatattgtatatacagataatccgataccagttgtctg +acgcccctcttacgtaccccaccctttgtgacgtttaaagcagttgttcagtattttaaa +ctaggcggcaactaatttggaaagaagcacagtggatatgtctaaattcttgttattcag +gcctgaatttaatacaccgcatagttaacttcgcggtagagttgttcatcatgcctcctc +taagctaccacttctatgatacaccaatagttgttctacggaatctgataattggccaag +tcataaacttccgctgcgttcaacccccttgctcgaatatccaactcgaaaagacagcct +tttggtgtccggaacaaatcagttacttcttttctgatgttaattctctgtggtcagata +cagaccaaaaactccgcggatttaccatcctccaagaacaaatttgcatcaacatagcat +tttggctacatattctaagtctcaatagtttaggttttcaactacattatcccaacatta +ggattggaggaataatagctgggtaagtccccttgcgtctacaatcgactattttttatg +aatatgcttctgccgcacctatggttattaaaaaagtcatgactttgaagaaccctgaaa +agatagatgaatcaggtgtaatggcagcagccaaagagcatataattagcaacactctaa +gaacattatagatatgatgatagcgatcgtcatgatgttatccggtcacaatagtagctt +catcagctaattcgttttgccagtggtgacttgcgctggaagaatcgttatacggtccct +tccctcttgatacggtgggggcttattcaaccgcgtggattgggttgtcatacttgcatt +aaacgatgtaaaccatctagtagtcaactatactaaatcacaaaatagtgatcaatacat +acccgcttcatggttttaaccatttaattgattaaagatattccgctaagaaccattatc +tacctaaactgatcgccgtatcctagtagtttgaaatttgatgtaccgtaatgatcaacg +aagtaaaacgttatattgtatgtagaataataggtcttggagctaaatgatgtgattggt +agtgaagacttacccttacaactttaccggtttctcggaagaatatactagagaatcaat +gcatgggctacataagcactttagtctaatgagataaaaaatacacgagtcttccatcat +gaattttttgtcgaaaaactcgaacctggtaatttaaaccatatatctttatgtcgtcaa +taactctcatatgttttatataacttcccaatcacgacttgtaactgcttgttcgactga +gctgtttgagctatgaggccgggatccggttgagctacatctatttgctacaagaaaaat +gaaagcacatttgttgggagttctggctacactcatagagaaataagtggcccgagtggg +tgcggcctgcctccatattcaagtgtatcttaaaccaagtggttccaacgctcgcgctaa +agaattaaagcctttatttcctccacggagtagcccgtaatccggttcgaaagagaccat +tgaagttaattttcatatccagtgaagtttaggcacaagcatgtgttctgccacatgcct +caaagcgctcttcaaccaagatatgattcatcctaacttcgatgaatgcgtctgtaacat +aaatatagaaggaatgattcggcgagttaattttcgccttctccaacatggcatccctac +gttcgttataaggaccatacatgtaggttttaaaggtttgcggttaatcgatatttacat +catagaaattctatagtcaaatttacaagactctagatactcactcgttgcagccggcta +ggaagcgctttgtaccttacttcccttttcgttgcgtaatatgaatttcatatagtaagt +tcaaggcactcatacctccgtgaagagggtagatagactattaaagttgtttaatagtac +gtattgatggaaatgacccgtaggagatttaccactcaatccacaagattcgctgctgtg +cattatcaaaacagtgcatgtcgaaacatgggttgggtccttcaaacacgaatccaggta +gagatacctttgcaattttt diff --git a/client/rsh/inst/benchmarks/shootout/fasta/fasta100000.txt b/client/rsh/inst/benchmarks/shootout/fasta/fasta100000.txt new file mode 100644 index 000000000..46e42cfc0 --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/fasta/fasta100000.txt @@ -0,0 +1,16671 @@ +>ONE Homo sapiens alu +GGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGA +TCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACT +AAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAG +GCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCG +CCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGT +GGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCA +GGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAA +TTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAG +AATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCA +GCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGT +AATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACC +AGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTG +GTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACC +CGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAG +AGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTT +TGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACA +TGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCT +GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCG +TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA +TACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGA +GGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACT +GCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTC +ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGT +TCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGC +CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG +CTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTG +GGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCC +CAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCT +GGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGC +GCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGA +GGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGA +GACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGA +GGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTG +AAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAAT +CCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCA +GTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAA +AAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGC +GGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCT +ACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGG +GAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATC +GCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGC +GGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGG +TCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAA +AAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAG +GAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACT +CCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCC +TGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAG +ACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGC +GTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGA +ACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGA +CAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCA +CTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCA +ACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCG +CCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGG +AGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTC +CGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCG +AGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACC +CCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAG +CTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAG +CCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGG +CCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATC +ACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAA +AAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGC +TGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCC +ACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGG +CTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGG +AGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATT +AGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAA +TCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGC +CTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAA +TCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAG +CCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGT +GGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCG +GGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAG +CGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTG +GGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATG +GTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGT +AATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTT +GCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCT +CAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCG +GGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTC +TCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACT +CGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAG +ATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGG +CGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTG +AGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATA +CAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGG +CAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGC +ACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCAC 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+CTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAG +CCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGG +CCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATC +ACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAA +AAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGC +TGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCC +ACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGG +CTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGG +AGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATT +AGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAA +TCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGC +CTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAA +TCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAG +CCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGT +GGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCG +GGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAG 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+TCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAG +GCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCC +GTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCT +ACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCC +GAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCC +GGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCAC +CTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAA +ATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTG +AGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCAC +TGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCT +CACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAG +TTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAG +CCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATC +GCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCT +GGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATC +CCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCC +TGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGG +CGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGG +AGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCG +AGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGG +AGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGT +GAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAA +TCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGC +AGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCA +AAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGG +CGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTC +TACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCG +GGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGAT +CGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCG +CGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAG +GTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACA +AAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCA 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+GGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCT +TGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGG +CGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCA +GCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGG +CCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGC +GCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGG +CGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGA +CTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGG +CCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAA +ACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCC +CAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGT +GAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAA +AGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGG +ATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTAC +TAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGA +GGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGC 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+GGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCA +GGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAA +TTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAG +AATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCA +GCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGT +AATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACC +AGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTG +GTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACC +CGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAG +AGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTT +TGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACA +TGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCT +GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCG +TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA +TACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGA +GGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACT +GCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTC +ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGT +TCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGC +CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG +CTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTG +GGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCC +CAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCT +GGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGC +GCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGA 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+TCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACT +CGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAG +ATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGG +CGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTG +AGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATA +CAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGG +CAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGC +ACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCAC +GCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTC +GAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCG +GGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCT +TGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGG +CGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCA +GCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGG +CCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGC +GCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGG +CGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGA +CTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGG +CCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAA +ACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCC +CAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGT +GAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAA +AGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGG +ATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTAC +TAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGA +GGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGC +GCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGG +TGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTC +AGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAA +ATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGA +GAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCC +AGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTG 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+ATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTG +AGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCAC +TGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCT +CACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAG +TTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAG +CCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATC +GCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCT +GGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATC +CCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCC +TGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGG +CGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGG +AGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCG +AGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGG +AGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGT +GAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAA +TCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGC 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+ACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCC +AACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGC +GCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCG +GAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACT +CCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCC +GAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAAC +CCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCA +GCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGA +GCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAG +GCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGAT +CACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTA +AAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGG +CTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGC +CACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTG +GCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAG +GAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAAT 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+GTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAA +AAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGC +GGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCT +ACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGG +GAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATC +GCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGC +GGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGG +TCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAA +AAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAG +GAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACT +CCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCC +TGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAG +ACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGC +GTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGA +ACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGA +CAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCA +CTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCA +ACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCG +CCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGG +AGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTC +CGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCG +AGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACC +CCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAG +CTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAG +CCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGG +CCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATC +ACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAA +AAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGC +TGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCC +ACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGG +CTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGG +AGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATT +AGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAA +TCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGC +CTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAA +TCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAG +CCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGT +GGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCG +GGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAG +CGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTG +GGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATG +GTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGT +AATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTT +GCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCT +CAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCG +GGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTC +TCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACT +CGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAG +ATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGG +CGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTG +AGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATA +CAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGG +CAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGC +ACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCAC +GCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTC +GAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCG +GGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCT +TGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGG +CGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCA +GCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGG +CCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGC +GCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGG +CGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGA +CTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGG +CCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAA +ACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCC +CAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGT +GAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAA +AGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGG +ATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTAC +TAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGA +GGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGC +GCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGG +TGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTC +AGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAA +ATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGA +GAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCC +AGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTG +TAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGAC +CAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGT +GGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAAC +CCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACA +GAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACT +TTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAAC +ATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCC +TGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAG +GTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCG +TCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAG +GCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCC +GTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCT +ACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCC +GAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCC +GGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCAC +CTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAA +ATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTG +AGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCAC 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+CGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTC +TACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCG +GGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGAT +CGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCG +CGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAG +GTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACA +AAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCA +GGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCAC +TCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGC +CTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGA +GACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGG +CGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTG +AACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCG +ACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGC +ACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCC +AACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGC 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+GAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAAT +ACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAG +GCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTG +CACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCA +CGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTT +CGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCC +GGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGC +TTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGG +GCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCC +AGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTG +GCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCG +CGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAG +GCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAG +ACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAG +GCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGA +AACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATC +CCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAG +TGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAA +AAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCG +GATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTA +CTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGG +AGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCG +CGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCG +GTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGT +CAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAA +AATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGG +AGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTC +CAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCT +GTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGA +CCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCG +TGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAA +CCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGAC +AGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCAC +TTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAA +CATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGC +CTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGA +GGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCC +GTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGA +GGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCC +CGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGC +TACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGC +CGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGC +CGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCA +CCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAA +AATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCT +GAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCA +CTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGC +TCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGA +GTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTA +GCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAAT +CGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCC +TGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAAT +CCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGC +CTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTG +GCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGG +GAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGC +GAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGG +GAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGG +TGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTA +ATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTG +CAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTC +AAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGG +GCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCT +CTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTC +GGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGA +TCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGC +GCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGA +GGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATAC +AAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGC +AGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCA +CTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACG +CCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCG +AGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGG +GCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTT +GAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGC +GACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAG +CACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGC +CAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCG +CGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGC +GGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGAC +TCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGC +CGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAA +CCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCC +AGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTG +AGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAA +GGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGA +TCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACT +AAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAG +GCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCG +CCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGT +GGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCA +GGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAA +TTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAG +AATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCA +GCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGT +AATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACC +AGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTG +GTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACC +CGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAG +AGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTT +TGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACA +TGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCT +GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCG +TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA +TACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGA +GGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACT +GCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTC +ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGT +TCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGC +CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG +CTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTG +GGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCC +CAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCT +GGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGC +GCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGA +GGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGA +GACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGA +GGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTG +AAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAAT +CCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCA +GTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAA +AAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGC +GGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCT +ACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGG +GAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATC +GCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGC +GGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGG +TCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAA +AAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAG +GAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACT +CCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCC +TGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAG +ACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGC +GTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGA +ACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGA +CAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCA +CTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCA +ACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCG +CCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGG +AGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTC +CGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCG +AGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACC +CCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAG +CTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAG +CCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGG +CCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATC +ACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAA +AAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGC +TGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCC +ACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGG +CTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGG +AGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATT +AGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAA +TCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGC +CTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAA +TCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAG +CCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGT +GGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCG +GGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAG +CGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTG +GGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATG +GTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGT +AATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTT +GCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCT +CAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCG +GGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTC +TCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACT +CGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAG +ATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGG +CGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTG +AGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATA +CAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGG +CAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGC +ACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCAC +GCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTC +GAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCG +GGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCT +TGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGG +CGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCA +GCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGG +CCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGC +GCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGG +CGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGA +CTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGG +CCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAA +ACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCC +CAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGT +GAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAA +AGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGG +ATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTAC +TAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGA +GGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGC +GCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGG +TGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTC +AGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAA +ATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGA +GAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCC +AGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTG +TAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGAC +CAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGT +GGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAAC +CCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACA +GAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACT +TTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAAC +ATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCC +TGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAG +GTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCG +TCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAG +GCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCC +GTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCT +ACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCC +GAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCC +GGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCAC +CTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAA +ATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTG +AGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCAC +TGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCT +CACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAG +TTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAG +CCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATC +GCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCT +GGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATC +CCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCC +TGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGG +CGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGG +AGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCG +AGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGG +AGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGT +GAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAA +TCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGC +AGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCA +AAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGG +CGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTC +TACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCG +GGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGAT +CGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCG +CGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAG +GTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACA +AAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCA +GGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCAC +TCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGC +CTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGA +GACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGG +CGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTG +AACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCG +ACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGC +ACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCC +AACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGC +GCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCG +GAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACT +CCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCC +GAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAAC +CCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCA +GCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGA +GCCGAGATCGCGCCACTGCA +>TWO IUB ambiguity codes +cttBtatcatatgctaKggNcataaaSatgtaaaDcDRtBggDtctttataattcBgtcg +tactDtDagcctatttSVHtHttKtgtHMaSattgWaHKHttttagacatWatgtRgaaa +NtactMcSMtYtcMgRtacttctWBacgaaatatagScDtttgaagacacatagtVgYgt +cattHWtMMWcStgttaggKtSgaYaaccWStcgBttgcgaMttBYatcWtgacaYcaga +gtaBDtRacttttcWatMttDBcatWtatcttactaBgaYtcttgttttttttYaaScYa +HgtgttNtSatcMtcVaaaStccRcctDaataataStcYtRDSaMtDttgttSagtRRca +tttHatSttMtWgtcgtatSSagactYaaattcaMtWatttaSgYttaRgKaRtccactt +tattRggaMcDaWaWagttttgacatgttctacaaaRaatataataaMttcgDacgaSSt +acaStYRctVaNMtMgtaggcKatcttttattaaaaagVWaHKYagtttttatttaacct +tacgtVtcVaattVMBcttaMtttaStgacttagattWWacVtgWYagWVRctDattBYt +gtttaagaagattattgacVatMaacattVctgtBSgaVtgWWggaKHaatKWcBScSWa +accRVacacaaactaccScattRatatKVtactatatttHttaagtttSKtRtacaaagt +RDttcaaaaWgcacatWaDgtDKacgaacaattacaRNWaatHtttStgttattaaMtgt +tgDcgtMgcatBtgcttcgcgaDWgagctgcgaggggVtaaScNatttacttaatgacag +cccccacatYScaMgtaggtYaNgttctgaMaacNaMRaacaaacaKctacatagYWctg +ttWaaataaaataRattagHacacaagcgKatacBttRttaagtatttccgatctHSaat +actcNttMaagtattMtgRtgaMgcataatHcMtaBSaRattagttgatHtMttaaKagg +YtaaBataSaVatactWtataVWgKgttaaaacagtgcgRatatacatVtHRtVYataSa +KtWaStVcNKHKttactatccctcatgWHatWaRcttactaggatctataDtDHBttata +aaaHgtacVtagaYttYaKcctattcttcttaataNDaaggaaaDYgcggctaaWSctBa +aNtgctggMBaKctaMVKagBaactaWaDaMaccYVtNtaHtVWtKgRtcaaNtYaNacg +gtttNattgVtttctgtBaWgtaattcaagtcaVWtactNggattctttaYtaaagccgc +tcttagHVggaYtgtNcDaVagctctctKgacgtatagYcctRYHDtgBattDaaDgccK +tcHaaStttMcctagtattgcRgWBaVatHaaaataYtgtttagMDMRtaataaggatMt +ttctWgtNtgtgaaaaMaatatRtttMtDgHHtgtcattttcWattRSHcVagaagtacg +ggtaKVattKYagactNaatgtttgKMMgYNtcccgSKttctaStatatNVataYHgtNa +BKRgNacaactgatttcctttaNcgatttctctataScaHtataRagtcRVttacDSDtt +aRtSatacHgtSKacYagttMHtWataggatgactNtatSaNctataVtttRNKtgRacc +tttYtatgttactttttcctttaaacatacaHactMacacggtWataMtBVacRaSaatc +cgtaBVttccagccBcttaRKtgtgcctttttRtgtcagcRttKtaaacKtaaatctcac +aattgcaNtSBaaccgggttattaaBcKatDagttactcttcattVtttHaaggctKKga +tacatcBggScagtVcacattttgaHaDSgHatRMaHWggtatatRgccDttcgtatcga +aacaHtaagttaRatgaVacttagattVKtaaYttaaatcaNatccRttRRaMScNaaaD +gttVHWgtcHaaHgacVaWtgttScactaagSgttatcttagggDtaccagWattWtRtg +ttHWHacgattBtgVcaYatcggttgagKcWtKKcaVtgaYgWctgYggVctgtHgaNcV +taBtWaaYatcDRaaRtSctgaHaYRttagatMatgcatttNattaDttaattgttctaa +ccctcccctagaWBtttHtBccttagaVaatMcBHagaVcWcagBVttcBtaYMccagat +gaaaaHctctaacgttagNWRtcggattNatcRaNHttcagtKttttgWatWttcSaNgg +gaWtactKKMaacatKatacNattgctWtatctaVgagctatgtRaHtYcWcttagccaa +tYttWttaWSSttaHcaaaaagVacVgtaVaRMgattaVcDactttcHHggHRtgNcctt +tYatcatKgctcctctatVcaaaaKaaaagtatatctgMtWtaaaacaStttMtcgactt +taSatcgDataaactaaacaagtaaVctaggaSccaatMVtaaSKNVattttgHccatca 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+aactaatggctctcacatgtaaataaaatcacattaacgtcacttagtgatggattcgct +aaacagatagactatcattcatgaactggcactgtttcgattatatttgcaacatcgaac +atacttaaagttaaatacgacatcattcaattaaaaaaattcagtacacctctaatgagt +atcccgctttggaggaaagagtagcactttaaatggacaatttaggccggactttcctgt +aaatggatgaagtcattgtacagcttgaataaatcgttagggttagtccttacatccacc +atatgttaatgaataaagcctgagggaccttagagctaacttgtccaacacgttgctcat +ttacttaataaggttgaaatgtatcagtaagtgacagcgagtgtagattttgaccattta +actgaccttcacagttttgtcttcagacgtcacttacaccataatgatgacagagcttgt +agatgcacacactcattcctagtgtaaatcaagtagtagctagattattataaagagata +ttttctggcgtcgaacgtaacacagagagagtataaggggcatgataatggcttatcaat +atgtgtaagaaaaagtttttaatatcatctaactcggtggaatgcacacttatggccaac +tgaccttgggacgagttaagataccataagaggttgcctgtaagttaagataacaaaggg +atattccatctttgtgtgct diff --git a/client/rsh/inst/benchmarks/shootout/fasta/fasta150000.txt b/client/rsh/inst/benchmarks/shootout/fasta/fasta150000.txt new file mode 100644 index 000000000..e92ddf749 --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/fasta/fasta150000.txt @@ -0,0 +1,25003 @@ +>ONE Homo sapiens alu +GGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGA +TCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACT +AAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAG +GCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCG +CCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGT +GGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCA +GGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAA +TTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAG +AATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCA +GCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGT +AATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACC +AGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTG +GTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACC +CGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAG +AGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTT +TGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACA +TGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCT +GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCG +TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA +TACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGA +GGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACT +GCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTC +ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGT +TCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGC +CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG +CTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTG +GGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCC +CAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCT +GGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGC +GCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGA +GGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGA +GACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGA +GGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTG +AAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAAT +CCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCA +GTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAA +AAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGC +GGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCT +ACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGG +GAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATC +GCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGC +GGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGG +TCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAA +AAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAG +GAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACT +CCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCC +TGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAG +ACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGC +GTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGA +ACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGA +CAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCA +CTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCA +ACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCG +CCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGG +AGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTC +CGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCG +AGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACC +CCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAG +CTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAG +CCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGG +CCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATC +ACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAA +AAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGC +TGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCC +ACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGG +CTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGG +AGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATT +AGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAA +TCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGC +CTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAA +TCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAG 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+AGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGG +ATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTAC +TAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGA +GGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGC +GCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGG +TGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTC +AGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAA +ATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGA +GAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCC +AGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTG +TAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGAC +CAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGT +GGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAAC +CCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACA +GAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACT +TTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAAC +ATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCC +TGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAG +GTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCG +TCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAG +GCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCC +GTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCT +ACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCC +GAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCC +GGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCAC +CTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAA +ATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTG +AGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCAC +TGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCT +CACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAG +TTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAG +CCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATC 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+TGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCT +GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCG +TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA +TACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGA +GGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACT +GCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTC +ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGT +TCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGC +CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG 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+GGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGG +TCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAA +AAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAG +GAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACT +CCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCC +TGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAG +ACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGC +GTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGA +ACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGA +CAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCA +CTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCA +ACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCG +CCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGG +AGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTC +CGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCG +AGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACC 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+GGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACAT +GGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTG +TAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGT +TGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTC +TCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGC +GGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGT +CTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTAC +TCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGA +GATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGG +GCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCT +GAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAAT +ACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAG +GCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTG +CACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCA +CGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTT +CGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCC 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+GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCG +TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA +TACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGA +GGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACT +GCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTC +ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGT +TCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGC +CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG +CTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTG 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+GCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGG +CCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGC +GCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGG +CGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGA +CTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGG +CCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAA +ACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCC +CAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGT +GAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAA +AGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGG +ATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTAC +TAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGA +GGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGC +GCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGG +TGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTC +AGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAA 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+GGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTG +AAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAAT +CCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCA +GTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAA +AAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGC +GGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCT +ACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGG +GAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATC +GCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGC +GGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGG +TCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAA +AAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAG +GAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACT +CCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCC +TGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAG +ACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGC 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+GGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTC +TCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACT +CGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAG +ATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGG +CGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTG +AGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATA +CAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGG +CAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGC +ACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCAC +GCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTC +GAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCG +GGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCT +TGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGG +CGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCA +GCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGG +CCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGC 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+GGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGAC +TCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGC +CGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAA +CCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCC +AGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTG +AGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAA +GGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGA +TCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACT +AAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAG +GCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCG +CCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGT +GGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCA +GGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAA +TTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAG +AATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCA +GCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGT +AATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACC +AGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTG +GTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACC +CGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAG +AGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTT +TGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACA +TGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCT +GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCG +TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA 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+CCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAG +TGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAA +AAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCG +GATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTA +CTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGG +AGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCG +CGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCG +GTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGT +CAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAA +AATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGG +AGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTC +CAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCT +GTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGA +CCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCG +TGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAA +CCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGAC 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+AGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTC +CGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCG +AGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACC +CCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAG +CTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAG +CCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGG +CCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATC +ACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAA +AAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGC +TGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCC +ACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGG +CTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGG +AGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATT +AGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAA +TCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGC +CTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAA +TCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAG +CCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGT +GGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCG +GGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAG +CGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTG +GGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATG +GTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGT +AATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTT +GCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCT +CAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCG +GGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTC +TCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACT +CGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAG +ATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGG +CGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTG +AGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATA +CAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGG +CAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGC +ACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCAC +GCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTC +GAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCG +GGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCT +TGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGG +CGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCA +GCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGG +CCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGC +GCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGG +CGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGA +CTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGG +CCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAA +ACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCC +CAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGT +GAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAA +AGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGG +ATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTAC +TAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGA +GGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGC +GCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGG +TGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTC +AGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAA +ATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGA +GAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCC +AGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTG +TAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGAC +CAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGT +GGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAAC +CCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACA +GAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACT +TTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAAC +ATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCC +TGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAG +GTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCG +TCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAG +GCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCC +GTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCT +ACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCC +GAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCC +GGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCAC +CTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAA +ATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTG +AGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCAC +TGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCT +CACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAG +TTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAG +CCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATC +GCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCT +GGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATC +CCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCC +TGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGG +CGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGG +AGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCG +AGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGG +AGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGT +GAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAA +TCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGC +AGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCA +AAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGG +CGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTC +TACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCG +GGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGAT +CGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCG +CGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAG +GTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACA +AAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCA +GGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCAC +TCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGC +CTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGA +GACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGG +CGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTG +AACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCG +ACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGC +ACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCC +AACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGC +GCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCG +GAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACT +CCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCC +GAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAAC +CCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCA +GCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGA +GCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAG +GCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGAT +CACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTA +AAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGG +CTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGC +CACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTG +GCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAG +GAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAAT +TAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGA +ATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAG +CCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTA +ATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCA +GCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGG +TGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCC +GGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGA +GCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTT +GGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACAT +GGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTG +TAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGT +TGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTC +TCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGC +GGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGT +CTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTAC +TCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGA +GATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGG +GCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCT +GAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAAT +ACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAG +GCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTG +CACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCA +CGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTT +CGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCC +GGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGC +TTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGG +GCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCC +AGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTG +GCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCG +CGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAG +GCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAG +ACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAG +GCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGA +AACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATC +CCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAG +TGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAA +AAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCG +GATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTA +CTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGG +AGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCG +CGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCG +GTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGT +CAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAA +AATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGG +AGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTC +CAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCT +GTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGA +CCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCG +TGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAA +CCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGAC +AGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCAC +TTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAA +CATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGC +CTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGA +GGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCC +GTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGA +GGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCC +CGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGC +TACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGC +CGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGC +CGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCA +CCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAA +AATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCT +GAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCA +CTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGC +TCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGA +GTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTA +GCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAAT +CGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCC +TGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAAT +CCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGC +CTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTG +GCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGG +GAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGC +GAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGG +GAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGG +TGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTA +ATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTG +CAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTC +AAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGG +GCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCT +CTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTC +GGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGA +TCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGC +GCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGA +GGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATAC +AAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGC +AGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCA +CTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACG +CCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCG +AGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGG +GCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTT +GAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGC +GACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAG +CACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGC +CAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCG +CGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGC +GGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGAC +TCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGC +CGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAA +CCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCC +AGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTG +AGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAA +GGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGA +TCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACT +AAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAG +GCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCG +CCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGT +GGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCA +GGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAA +TTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAG +AATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCA +GCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGT +AATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACC +AGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTG +GTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACC +CGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAG +AGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTT +TGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACA +TGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCT +GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCG +TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA +TACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGA +GGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACT +GCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTC +ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGT +TCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGC +CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG +CTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTG +GGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCC +CAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCT +GGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGC +GCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGA +GGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGA +GACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGA +GGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTG +AAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAAT +CCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCA +GTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAA +AAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGC +GGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCT +ACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGG +GAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATC +GCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGC +GGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGG +TCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAA +AAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAG +GAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACT +CCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCC +TGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAG +ACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGC +GTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGA +ACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGA +CAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCA +CTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCA +ACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCG +CCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGG +AGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTC +CGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCG +AGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACC +CCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAG +CTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAG +CCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGG +CCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATC +ACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAA +AAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGC +TGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCC +ACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGG +CTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGG +AGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATT +AGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAA +TCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGC +CTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAA +TCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAG 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+ATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCC +TGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAG +GTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCG +TCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAG +GCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCC +GTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCT +ACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCC +GAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCC +GGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCAC +CTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAA +ATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTG +AGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCAC +TGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCT +CACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAG +TTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAG +CCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATC 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+AGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAA +GGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGA +TCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACT +AAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAG +GCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCG +CCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGT +GGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCA +GGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAA +TTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAG +AATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCA +GCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGT +AATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACC +AGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTG +GTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACC +CGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAG +AGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTT +TGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACA +TGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCT +GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCG +TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA +TACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGA +GGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACT +GCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTC +ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGT +TCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGC +CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG +CTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTG +GGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCC +CAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCT +GGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGC +GCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGA +GGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGA +GACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGA +GGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTG +AAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAAT +CCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCA +GTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAA +AAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGC +GGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCT +ACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGG +GAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATC +GCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGC +GGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGG +TCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAA +AAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAG +GAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACT +CCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCC +TGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAG +ACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGC +GTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGA +ACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGA +CAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCA +CTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCA +ACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCG +CCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGG +AGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTC +CGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCG +AGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACC +CCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAG +CTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAG +CCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGG +CCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATC +ACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAA +AAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGC +TGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCC +ACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGG +CTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGG +AGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATT +AGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAA +TCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGC +CTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAA +TCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAG +CCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGT +GGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCG +GGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAG +CGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTG +GGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATG +GTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGT +AATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTT +GCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCT +CAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCG +GGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTC +TCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACT +CGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAG +ATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGG +CGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTG +AGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATA +CAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGG +CAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGC +ACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCAC +GCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTC +GAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCG +GGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCT +TGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGG +CGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCA +GCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGG +CCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGC +GCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGG +CGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGA +CTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGG +CCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAA +ACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCC +CAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGT +GAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAA +AGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGG +ATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTAC +TAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGA +GGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGC +GCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGG +TGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTC +AGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAA +ATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGA +GAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCC +AGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTG +TAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGAC +>TWO IUB ambiguity codes +cttBtatcatatgctaKggNcataaaSatgtaaaDcDRtBggDtctttataattcBgtcg +tactDtDagcctatttSVHtHttKtgtHMaSattgWaHKHttttagacatWatgtRgaaa +NtactMcSMtYtcMgRtacttctWBacgaaatatagScDtttgaagacacatagtVgYgt +cattHWtMMWcStgttaggKtSgaYaaccWStcgBttgcgaMttBYatcWtgacaYcaga +gtaBDtRacttttcWatMttDBcatWtatcttactaBgaYtcttgttttttttYaaScYa +HgtgttNtSatcMtcVaaaStccRcctDaataataStcYtRDSaMtDttgttSagtRRca +tttHatSttMtWgtcgtatSSagactYaaattcaMtWatttaSgYttaRgKaRtccactt +tattRggaMcDaWaWagttttgacatgttctacaaaRaatataataaMttcgDacgaSSt +acaStYRctVaNMtMgtaggcKatcttttattaaaaagVWaHKYagtttttatttaacct +tacgtVtcVaattVMBcttaMtttaStgacttagattWWacVtgWYagWVRctDattBYt +gtttaagaagattattgacVatMaacattVctgtBSgaVtgWWggaKHaatKWcBScSWa +accRVacacaaactaccScattRatatKVtactatatttHttaagtttSKtRtacaaagt +RDttcaaaaWgcacatWaDgtDKacgaacaattacaRNWaatHtttStgttattaaMtgt +tgDcgtMgcatBtgcttcgcgaDWgagctgcgaggggVtaaScNatttacttaatgacag +cccccacatYScaMgtaggtYaNgttctgaMaacNaMRaacaaacaKctacatagYWctg +ttWaaataaaataRattagHacacaagcgKatacBttRttaagtatttccgatctHSaat +actcNttMaagtattMtgRtgaMgcataatHcMtaBSaRattagttgatHtMttaaKagg +YtaaBataSaVatactWtataVWgKgttaaaacagtgcgRatatacatVtHRtVYataSa +KtWaStVcNKHKttactatccctcatgWHatWaRcttactaggatctataDtDHBttata +aaaHgtacVtagaYttYaKcctattcttcttaataNDaaggaaaDYgcggctaaWSctBa +aNtgctggMBaKctaMVKagBaactaWaDaMaccYVtNtaHtVWtKgRtcaaNtYaNacg +gtttNattgVtttctgtBaWgtaattcaagtcaVWtactNggattctttaYtaaagccgc +tcttagHVggaYtgtNcDaVagctctctKgacgtatagYcctRYHDtgBattDaaDgccK +tcHaaStttMcctagtattgcRgWBaVatHaaaataYtgtttagMDMRtaataaggatMt +ttctWgtNtgtgaaaaMaatatRtttMtDgHHtgtcattttcWattRSHcVagaagtacg +ggtaKVattKYagactNaatgtttgKMMgYNtcccgSKttctaStatatNVataYHgtNa +BKRgNacaactgatttcctttaNcgatttctctataScaHtataRagtcRVttacDSDtt +aRtSatacHgtSKacYagttMHtWataggatgactNtatSaNctataVtttRNKtgRacc +tttYtatgttactttttcctttaaacatacaHactMacacggtWataMtBVacRaSaatc +cgtaBVttccagccBcttaRKtgtgcctttttRtgtcagcRttKtaaacKtaaatctcac +aattgcaNtSBaaccgggttattaaBcKatDagttactcttcattVtttHaaggctKKga +tacatcBggScagtVcacattttgaHaDSgHatRMaHWggtatatRgccDttcgtatcga +aacaHtaagttaRatgaVacttagattVKtaaYttaaatcaNatccRttRRaMScNaaaD +gttVHWgtcHaaHgacVaWtgttScactaagSgttatcttagggDtaccagWattWtRtg +ttHWHacgattBtgVcaYatcggttgagKcWtKKcaVtgaYgWctgYggVctgtHgaNcV +taBtWaaYatcDRaaRtSctgaHaYRttagatMatgcatttNattaDttaattgttctaa +ccctcccctagaWBtttHtBccttagaVaatMcBHagaVcWcagBVttcBtaYMccagat +gaaaaHctctaacgttagNWRtcggattNatcRaNHttcagtKttttgWatWttcSaNgg +gaWtactKKMaacatKatacNattgctWtatctaVgagctatgtRaHtYcWcttagccaa +tYttWttaWSSttaHcaaaaagVacVgtaVaRMgattaVcDactttcHHggHRtgNcctt +tYatcatKgctcctctatVcaaaaKaaaagtatatctgMtWtaaaacaStttMtcgactt +taSatcgDataaactaaacaagtaaVctaggaSccaatMVtaaSKNVattttgHccatca +cBVctgcaVatVttRtactgtVcaattHgtaaattaaattttYtatattaaRSgYtgBag +aHSBDgtagcacRHtYcBgtcacttacactaYcgctWtattgSHtSatcataaatataHt +cgtYaaMNgBaatttaRgaMaatatttBtttaaaHHKaatctgatWatYaacttMctctt +ttVctagctDaaagtaVaKaKRtaacBgtatccaaccactHHaagaagaaggaNaaatBW +attccgStaMSaMatBttgcatgRSacgttVVtaaDMtcSgVatWcaSatcttttVatag +ttactttacgatcaccNtaDVgSRcgVcgtgaacgaNtaNatatagtHtMgtHcMtagaa +attBgtataRaaaacaYKgtRccYtatgaagtaataKgtaaMttgaaRVatgcagaKStc +tHNaaatctBBtcttaYaBWHgtVtgacagcaRcataWctcaBcYacYgatDgtDHccta +aagacYRcaggattHaYgtKtaatgcVcaataMYacccatatcacgWDBtgaatcBaata +cKcttRaRtgatgaBDacggtaattaaYtataStgVHDtDctgactcaaatKtacaatgc +gYatBtRaDatHaactgtttatatDttttaaaKVccYcaaccNcBcgHaaVcattHctcg +attaaatBtatgcaaaaatYMctSactHatacgaWacattacMBgHttcgaatVaaaaca +BatatVtctgaaaaWtctRacgBMaatSgRgtgtcgactatcRtattaScctaStagKga +DcWgtYtDDWKRgRtHatRtggtcgaHgggcgtattaMgtcagccaBggWVcWctVaaat +tcgNaatcKWagcNaHtgaaaSaaagctcYctttRVtaaaatNtataaccKtaRgtttaM +tgtKaBtRtNaggaSattHatatWactcagtgtactaKctatttgRYYatKatgtccgtR +tttttatttaatatVgKtttgtatgtNtataRatWYNgtRtHggtaaKaYtKSDcatcKg +taaYatcSRctaVtSMWtVtRWHatttagataDtVggacagVcgKWagBgatBtaaagNc +aRtagcataBggactaacacRctKgttaatcctHgDgttKHHagttgttaatgHBtatHc +DaagtVaBaRccctVgtgDtacRHSctaagagcggWYaBtSaKtHBtaaactYacgNKBa +VYgtaacttagtVttcttaatgtBtatMtMtttaattaatBWccatRtttcatagVgMMt +agctStKctaMactacDNYgKYHgaWcgaHgagattacVgtttgtRaSttaWaVgataat +gtgtYtaStattattMtNgWtgttKaccaatagNYttattcgtatHcWtctaaaNVYKKt +tWtggcDtcgaagtNcagatacgcattaagaccWctgcagcttggNSgaNcHggatgtVt +catNtRaaBNcHVagagaaBtaaSggDaatWaatRccaVgggStctDaacataKttKatt +tggacYtattcSatcttagcaatgaVBMcttDattctYaaRgatgcattttNgVHtKcYR +aatRKctgtaaacRatVSagctgtWacBtKVatctgttttKcgtctaaDcaagtatcSat +aWVgcKKataWaYttcccSaatgaaaacccWgcRctWatNcWtBRttYaattataaNgac +acaatagtttVNtataNaYtaatRaVWKtBatKagtaatataDaNaaaaataMtaagaaS +tccBcaatNgaataWtHaNactgtcDtRcYaaVaaaaaDgtttRatctatgHtgttKtga +aNSgatactttcgagWaaatctKaaDaRttgtggKKagcDgataaattgSaacWaVtaNM +acKtcaDaaatttctRaaVcagNacaScRBatatctRatcctaNatWgRtcDcSaWSgtt +RtKaRtMtKaatgttBHcYaaBtgatSgaSWaScMgatNtctcctatttctYtatMatMt +RRtSaattaMtagaaaaStcgVgRttSVaScagtgDtttatcatcatacRcatatDctta +tcatVRtttataaHtattcYtcaaaatactttgVctagtaaYttagatagtSYacKaaac +gaaKtaaatagataatSatatgaaatSgKtaatVtttatcctgKHaatHattagaaccgt +YaaHactRcggSBNgtgctaaBagBttgtRttaaattYtVRaaaattgtaatVatttctc +ttcatgBcVgtgKgaHaaatattYatagWacNctgaaMcgaattStagWaSgtaaKagtt +ttaagaDgatKcctgtaHtcatggKttVDatcaaggtYcgccagNgtgcVttttagagat +gctaccacggggtNttttaSHaNtatNcctcatSaaVgtactgBHtagcaYggYVKNgta +KBcRttgaWatgaatVtagtcgattYgatgtaatttacDacSctgctaaaStttaWMagD +aaatcaVYctccgggcgaVtaaWtStaKMgDtttcaaMtVgBaatccagNaaatcYRMBg +gttWtaaScKttMWtYataRaDBMaDataatHBcacDaaKDactaMgagttDattaHatH +taYatDtattDcRNStgaatattSDttggtattaaNSYacttcDMgYgBatWtaMagact +VWttctttgYMaYaacRgHWaattgRtaagcattctMKVStatactacHVtatgatcBtV +NataaBttYtSttacKgggWgYDtgaVtYgatDaacattYgatggtRDaVDttNactaSa +MtgNttaacaaSaBStcDctaccacagacgcaHatMataWKYtaYattMcaMtgSttDag +cHacgatcaHttYaKHggagttccgatYcaatgatRaVRcaagatcagtatggScctata +ttaNtagcgacgtgKaaWaactSgagtMYtcttccaKtStaacggMtaagNttattatcg +tctaRcactctctDtaacWYtgaYaSaagaWtNtatttRacatgNaatgttattgWDDcN +aHcctgaaHacSgaataaRaataMHttatMtgaSDSKatatHHaNtacagtccaYatWtc +actaactatKDacSaStcggataHgYatagKtaatKagStaNgtatactatggRHacttg +tattatgtDVagDVaRctacMYattDgtttYgtctatggtKaRSttRccRtaaccttaga +gRatagSaaMaacgcaNtatgaaatcaRaagataatagatactcHaaYKBctccaagaRa +BaStNagataggcgaatgaMtagaatgtcaKttaaatgtaWcaBttaatRcggtgNcaca +aKtttScRtWtgcatagtttWYaagBttDKgcctttatMggNttattBtctagVtacata +aaYttacacaaRttcYtWttgHcaYYtaMgBaBatctNgcDtNttacgacDcgataaSat +YaSttWtcctatKaatgcagHaVaacgctgcatDtgttaSataaaaYSNttatagtaNYt +aDaaaNtggggacttaBggcHgcgtNtaaMcctggtVtaKcgNacNtatVaSWctWtgaW 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+gaagtcgtataagatctcactgaacttttgaatgaatgtgaagcatatatgatctgcttt +aataaaactttatccataggatacgtttccaaatcaattcaataattattagtcaaaata +gataaggatgaacaacctgaaggccgatcggacgtagaaagtggtcccatcactttgagt +tgatattgttgaaccacacgttattatggttttcaaacagtctcaggatattgtatatac +agataatccgataccagttgtctgacgcccctcttacgtaccccaccctttgtgacgttt +aaagcagttgttcagtattttaaactaggcggcaactaatttggaaagaagcacagtgga +tatgtctaaattcttgttattcaggcctgaatttaatacaccgcatagttaacttcgcgg +tagagttgttcatcatgcctcctctaagctaccacttctatgatacaccaatagttgttc +tacggaatctgataattggccaagtcataaacttccgctgcgttcaacccccttgctcga +atatccaactcgaaaagacagccttttggtgtccggaacaaatcagttacttcttttctg +atgttaattctctgtggtcagatacagaccaaaaactccgcggatttaccatcctccaag +aacaaatttgcatcaacatagcattttggctacatattctaagtctcaatagtttaggtt +ttcaactacattatcccaacattaggattggaggaataatagctgggtaagtccccttgc +gtctacaatcgactattttttatgaatatgcttctgccgcacctatggttattaaaaaag +tcatgactttgaagaaccctgaaaagatagatgaatcaggtgtaatggcagcagccaaag +agcatataattagcaacactctaagaacattatagatatgatgatagcgatcgtcatgat +gttatccggtcacaatagtagcttcatcagctaattcgttttgccagtggtgacttgcgc +tggaagaatcgttatacggtcccttccctcttgatacggtgggggcttattcaaccgcgt +ggattgggttgtcatacttgcattaaacgatgtaaaccatctagtagtcaactatactaa +atcacaaaatagtgatcaatacatacccgcttcatggttttaaccatttaattgattaaa +gatattccgctaagaaccattatctacctaaactgatcgccgtatcctagtagtttgaaa +tttgatgtaccgtaatgatcaacgaagtaaaacgttatattgtatgtagaataataggtc +ttggagctaaatgatgtgattggtagtgaagacttacccttacaactttaccggtttctc +ggaagaatatactagagaatcaatgcatgggctacataagcactttagtctaatgagata +aaaaatacacgagtcttccatcatgaattttttgtcgaaaaactcgaacctggtaattta +aaccatatatctttatgtcgtcaataactctcatatgttttatataacttcccaatcacg +acttgtaactgcttgttcgactgagctgtttgagctatgaggccgggatccggttgagct +acatctatttgctacaagaaaaatgaaagcacatttgttgggagttctggctacactcat +agagaaataagtggcccgagtgggtgcggcctgcctccatattcaagtgtatcttaaacc +aagtggttccaacgctcgcgctaaagaattaaagcctttatttcctccacggagtagccc +gtaatccggttcgaaagagaccattgaagttaattttcatatccagtgaagtttaggcac +aagcatgtgttctgccacatgcctcaaagcgctcttcaaccaagatatgattcatcctaa +cttcgatgaatgcgtctgtaacataaatatagaaggaatgattcggcgagttaattttcg +ccttctccaacatggcatccctacgttcgttataaggaccatacatgtaggttttaaagg +tttgcggttaatcgatatttacatcatagaaattctatagtcaaatttacaagactctag +atactcactcgttgcagccggctaggaagcgctttgtaccttacttcccttttcgttgcg +taatatgaatttcatatagtaagttcaaggcactcatacctccgtgaagagggtagatag +actattaaagttgtttaatagtacgtattgatggaaatgacccgtaggagatttaccact +caatccacaagattcgctgctgtgcattatcaaaacagtgcatgtcgaaacatgggttgg +gtccttcaaacacgaatccaggtagagatacctttgcaatttttcgatgaaggcgaccga +gataaatgagctataacactgtatgtcttttgattgctataaaacacagaaacggatatt +aatttaggccgtaaccaacatctgttatttgacatagaacagatggtcctttacagcgta +ttccggccttaatattgaggtccagtgtattgtcctcctttaaagaagttgattgtaact +gacttaaataagacatgtcacccattcactgggttgcaactgctggccctttttgtccat diff --git a/client/rsh/inst/benchmarks/shootout/fasta/fasta2000.txt b/client/rsh/inst/benchmarks/shootout/fasta/fasta2000.txt new file mode 100644 index 000000000..e2a3b1dff --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/fasta/fasta2000.txt @@ -0,0 +1,337 @@ +>ONE Homo sapiens alu +GGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGA +TCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACT +AAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAG +GCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCG +CCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGT +GGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCA +GGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAA +TTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAG +AATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCA +GCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGT +AATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACC +AGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTG +GTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACC +CGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAG +AGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTT +TGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACA +TGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCT +GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCG +TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA +TACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGA +GGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACT +GCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTC +ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGT +TCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGC +CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG +CTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTG +GGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCC +CAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCT +GGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGC +GCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGA +GGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGA +GACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGA +GGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTG +AAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAAT +CCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCA +GTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAA +AAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGC +GGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCT +ACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGG +GAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATC +GCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGC +GGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGG +TCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAA +AAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAG +GAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACT +CCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCC +TGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAG +ACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGC +GTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGA +ACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGA +CAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCA +CTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCA +ACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCG +CCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGG +AGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTC +CGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCG +AGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACC +CCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAG +CTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAG +CCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGC +>TWO IUB ambiguity codes +cttBtatcatatgctaKggNcataaaSatgtaaaDcDRtBggDtctttataattcBgtcg +tactDtDagcctatttSVHtHttKtgtHMaSattgWaHKHttttagacatWatgtRgaaa +NtactMcSMtYtcMgRtacttctWBacgaaatatagScDtttgaagacacatagtVgYgt +cattHWtMMWcStgttaggKtSgaYaaccWStcgBttgcgaMttBYatcWtgacaYcaga +gtaBDtRacttttcWatMttDBcatWtatcttactaBgaYtcttgttttttttYaaScYa +HgtgttNtSatcMtcVaaaStccRcctDaataataStcYtRDSaMtDttgttSagtRRca +tttHatSttMtWgtcgtatSSagactYaaattcaMtWatttaSgYttaRgKaRtccactt +tattRggaMcDaWaWagttttgacatgttctacaaaRaatataataaMttcgDacgaSSt +acaStYRctVaNMtMgtaggcKatcttttattaaaaagVWaHKYagtttttatttaacct +tacgtVtcVaattVMBcttaMtttaStgacttagattWWacVtgWYagWVRctDattBYt +gtttaagaagattattgacVatMaacattVctgtBSgaVtgWWggaKHaatKWcBScSWa +accRVacacaaactaccScattRatatKVtactatatttHttaagtttSKtRtacaaagt +RDttcaaaaWgcacatWaDgtDKacgaacaattacaRNWaatHtttStgttattaaMtgt +tgDcgtMgcatBtgcttcgcgaDWgagctgcgaggggVtaaScNatttacttaatgacag +cccccacatYScaMgtaggtYaNgttctgaMaacNaMRaacaaacaKctacatagYWctg +ttWaaataaaataRattagHacacaagcgKatacBttRttaagtatttccgatctHSaat +actcNttMaagtattMtgRtgaMgcataatHcMtaBSaRattagttgatHtMttaaKagg +YtaaBataSaVatactWtataVWgKgttaaaacagtgcgRatatacatVtHRtVYataSa +KtWaStVcNKHKttactatccctcatgWHatWaRcttactaggatctataDtDHBttata +aaaHgtacVtagaYttYaKcctattcttcttaataNDaaggaaaDYgcggctaaWSctBa +aNtgctggMBaKctaMVKagBaactaWaDaMaccYVtNtaHtVWtKgRtcaaNtYaNacg +gtttNattgVtttctgtBaWgtaattcaagtcaVWtactNggattctttaYtaaagccgc +tcttagHVggaYtgtNcDaVagctctctKgacgtatagYcctRYHDtgBattDaaDgccK +tcHaaStttMcctagtattgcRgWBaVatHaaaataYtgtttagMDMRtaataaggatMt +ttctWgtNtgtgaaaaMaatatRtttMtDgHHtgtcattttcWattRSHcVagaagtacg +ggtaKVattKYagactNaatgtttgKMMgYNtcccgSKttctaStatatNVataYHgtNa +BKRgNacaactgatttcctttaNcgatttctctataScaHtataRagtcRVttacDSDtt +aRtSatacHgtSKacYagttMHtWataggatgactNtatSaNctataVtttRNKtgRacc +tttYtatgttactttttcctttaaacatacaHactMacacggtWataMtBVacRaSaatc +cgtaBVttccagccBcttaRKtgtgcctttttRtgtcagcRttKtaaacKtaaatctcac +aattgcaNtSBaaccgggttattaaBcKatDagttactcttcattVtttHaaggctKKga +tacatcBggScagtVcacattttgaHaDSgHatRMaHWggtatatRgccDttcgtatcga +aacaHtaagttaRatgaVacttagattVKtaaYttaaatcaNatccRttRRaMScNaaaD +gttVHWgtcHaaHgacVaWtgttScactaagSgttatcttagggDtaccagWattWtRtg +ttHWHacgattBtgVcaYatcggttgagKcWtKKcaVtgaYgWctgYggVctgtHgaNcV +taBtWaaYatcDRaaRtSctgaHaYRttagatMatgcatttNattaDttaattgttctaa +ccctcccctagaWBtttHtBccttagaVaatMcBHagaVcWcagBVttcBtaYMccagat +gaaaaHctctaacgttagNWRtcggattNatcRaNHttcagtKttttgWatWttcSaNgg +gaWtactKKMaacatKatacNattgctWtatctaVgagctatgtRaHtYcWcttagccaa +tYttWttaWSSttaHcaaaaagVacVgtaVaRMgattaVcDactttcHHggHRtgNcctt +tYatcatKgctcctctatVcaaaaKaaaagtatatctgMtWtaaaacaStttMtcgactt +taSatcgDataaactaaacaagtaaVctaggaSccaatMVtaaSKNVattttgHccatca +cBVctgcaVatVttRtactgtVcaattHgtaaattaaattttYtatattaaRSgYtgBag +aHSBDgtagcacRHtYcBgtcacttacactaYcgctWtattgSHtSatcataaatataHt +cgtYaaMNgBaatttaRgaMaatatttBtttaaaHHKaatctgatWatYaacttMctctt +ttVctagctDaaagtaVaKaKRtaacBgtatccaaccactHHaagaagaaggaNaaatBW +attccgStaMSaMatBttgcatgRSacgttVVtaaDMtcSgVatWcaSatcttttVatag +ttactttacgatcaccNtaDVgSRcgVcgtgaacgaNtaNatatagtHtMgtHcMtagaa +attBgtataRaaaacaYKgtRccYtatgaagtaataKgtaaMttgaaRVatgcagaKStc +tHNaaatctBBtcttaYaBWHgtVtgacagcaRcataWctcaBcYacYgatDgtDHccta +aagacYRcaggattHaYgtKtaatgcVcaataMYacccatatcacgWDBtgaatcBaata +cKcttRaRtgatgaBDacggtaattaaYtataStgVHDtDctgactcaaatKtacaatgc +gYatBtRaDatHaactgtttatatDttttaaaKVccYcaaccNcBcgHaaVcattHctcg +attaaatBtatgcaaaaatYMctSactHatacgaWacattacMBgHttcgaatVaaaaca +BatatVtctgaaaaWtctRacgBMaatSgRgtgtcgactatcRtattaScctaStagKga +DcWgtYtDDWKRgRtHatRtggtcgaHgggcgtattaMgtcagccaBggWVcWctVaaat +tcgNaatcKWagcNaHtgaaaSaaagctcYctttRVtaaaatNtataaccKtaRgtttaM +tgtKaBtRtNaggaSattHatatWactcagtgtactaKctatttgRYYatKatgtccgtR +tttttatttaatatVgKtttgtatgtNtataRatWYNgtRtHggtaaKaYtKSDcatcKg +taaYatcSRctaVtSMWtVtRWHatttagataDtVggacagVcgKWagBgatBtaaagNc +aRtagcataBggactaacacRctKgttaatcctHgDgttKHHagttgttaatgHBtatHc +DaagtVaBaRccctVgtgDtacRHSctaagagcggWYaBtSaKtHBtaaactYacgNKBa +VYgtaacttagtVttcttaatgtBtatMtMtttaattaatBWccatRtttcatagVgMMt +agctStKctaMactacDNYgKYHgaWcgaHgagattacVgtttgtRaSttaWaVgataat +gtgtYtaStattattMtNgWtgttKaccaatagNYttattcgtatHcWtctaaaNVYKKt +tWtggcDtcgaagtNcagatacgcattaagaccWctgcagcttggNSgaNcHggatgtVt +catNtRaaBNcHVagagaaBtaaSggDaatWaatRccaVgggStctDaacataKttKatt +tggacYtattcSatcttagcaatgaVBMcttDattctYaaRgatgcattttNgVHtKcYR +aatRKctgtaaacRatVSagctgtWacBtKVatctgttttKcgtctaaDcaagtatcSat +aWVgcKKataWaYttcccSaatgaaaacccWgcRctWatNcWtBRttYaattataaNgac +acaatagtttVNtataNaYtaatRaVWKtBatKagtaatataDaNaaaaataMtaagaaS +tccBcaatNgaataWtHaNactgtcDtRcYaaVaaaaaDgtttRatctatgHtgttKtga +aNSgatactttcgagWaaatctKaaDaRttgtggKKagcDgataaattgSaacWaVtaNM +acKtcaDaaatttctRaaVcagNacaScRBatatctRatcctaNatWgRtcDcSaWSgtt +RtKaRtMtKaatgttBHcYaaBtgatSgaSWaScMgatNtctcctatttctYtatMatMt +RRtSaattaMtagaaaaStcgVgRttSVaScagtgDtttatcatcatacRcatatDctta +tcatVRtttataaHtattcYtcaaaatactttgVctagtaaYttagatagtSYacKaaac +gaaKtaaatagataatSatatgaaatSgKtaatVtttatcctgKHaatHattagaaccgt +YaaHactRcggSBNgtgctaaBagBttgtRttaaattYtVRaaaattgtaatVatttctc +ttcatgBcVgtgKgaHaaatattYatagWacNctgaaMcgaattStagWaSgtaaKagtt +ttaagaDgatKcctgtaHtcatggKttVDatcaaggtYcgccagNgtgcVttttagagat +gctaccacggggtNttttaSHaNtatNcctcatSaaVgtactgBHtagcaYggYVKNgta +KBcRttgaWatgaatVtagtcgattYgatgtaatttacDacSctgctaaaStttaWMagD +aaatcaVYctccgggcgaVtaaWtStaKMgDtttcaaMtVgBaatccagNaaatcYRMBg +gttWtaaScKttMWtYataRaDBMaDataatHBcacDaaKDactaMgagttDattaHatH +taYatDtattDcRNStgaatattSDttggtattaaNSYacttcDMgYgBatWtaMagact +VWttctttgYMaYaacRgHWaattgRtaagcattctMKVStatactacHVtatgatcBtV +NataaBttYtSttacKgggWgYDtgaVtYgatDaacattYgatggtRDaVDttNactaSa +MtgNttaacaaSaBStcDctaccacagacgcaHatMataWKYtaYattMcaMtgSttDag +cHacgatcaHttYaKHggagttccgatYcaatgatRaVRcaagatcagtatggScctata +ttaNtagcgacgtgKaaWaactSgagtMYtcttccaKtStaacggMtaagNttattatcg +tctaRcactctctDtaacWYtgaYaSaagaWtNtatttRacatgNaatgttattgWDDcN +aHcctgaaHacSgaataaRaataMHttatMtgaSDSKatatHHaNtacagtccaYatWtc +actaactatKDacSaStcggataHgYatagKtaatKagStaNgtatactatggRHacttg +tattatgtDVagDVaRctacMYattDgtttYgtctatggtKaRSttRccRtaaccttaga +gRatagSaaMaacgcaNtatgaaatcaRaagataatagatactcHaaYKBctccaagaRa +BaStNagataggcgaatgaMtagaatgtcaKttaaatgtaWcaBttaatRcggtgNcaca +aKtttScRtWtgcatagtttWYaagBttDKgcctttatMggNttattBtctagVtacata +aaYttacacaaRttcYtWttgHcaYYtaMgBaBatctNgcDtNttacgacDcgataaSat +YaSttWtcctatKaatgcagHaVaacgctgcatDtgttaSataaaaYSNttatagtaNYt +>THREE Homo sapiens frequency +ataaatgccccaagtatccctcccgtgaatcctccgttatactaattagtattcgttcat +acgtataccgcgcatatatgaacatttggcgataaggcgcgtgaattgttacgtgacaga +gatagcagtttcttgtgatatggttaacagacgtacatgaagggaaactttatatctata +gtgatgcttccgtagaaataccgccactggtctgccaatgatgaagtatgtagctttagg +tttgtactatgaggctttcgtttgtttgcagagtataacagttgcgagtgaaaaaccgac +gaatttatactaatacgctttcactattggctacaaaatagggaagagtttcaatcatga +gagggagtatatggatgctttgtagctaaaggtagaacgtatgtatatgctgccgttcat +tcttgaaagatacataagcgataagttacgacaattataagcaacatccctaccttcgta +acgatttcactgttactgcgcttgaaatacactatggggctattggcggagagaagcaga +tcgcgccgagcatatacgagacctataatgttgatgatagagaaggcgtctgaattgata +catcgaagtacactttctttcgtagtatctctcgtcctctttctatctccggacacaaga +attaagttatatatatagagtcttaccaatcatgttgaatcctgattctcagagttcttt +ggcgggccttgtgatgactgagaaacaatgcaatattgctccaaatttcctaagcaaatt +ctcggttatgttatgttatcagcaaagcgttacgttatgttatttaaatctggaatgacg +gagcgaagttcttatgtcggtgtgggaataattcttttgaagacagcactccttaaataa +tatcgctccgtgtttgtatttatcgaatgggtctgtaaccttgcacaagcaaatcggtgg +tgtatatatcggataacaattaatacgatgttcatagtgacagtatactgatcgagtcct +ctaaagtcaattacctcacttaacaatctcattgatgttgtgtcattcccggtatcgccc +gtagtatgtgctctgattgaccgagtgtgaaccaaggaacatctactaatgcctttgtta +ggtaagatctctctgaattccttcgtgccaacttaaaacattatcaaaatttcttctact +tggattaactacttttacgagcatggcaaattcccctgtggaagacggttcattattatc +ggaaaccttatagaaattgcgtgttgactgaaattagatttttattgtaagagttgcatc +tttgcgattcctctggtctagcttccaatgaacagtcctcccttctattcgacatcgggt +ccttcgtacatgtctttgcgatgtaataattaggttcggagtgtggccttaatgggtgca +actaggaatacaacgcaaatttgctgacatgatagcaaatcggtatgccggcaccaaaac +gtgctccttgcttagcttgtgaatgagactcagtagttaaataaatccatatctgcaatc +gattccacaggtattgtccactatctttgaactactctaagagatacaagcttagctgag +accgaggtgtatatgactacgctgatatctgtaaggtaccaatgcaggcaaagtatgcga +gaagctaataccggctgtttccagctttataagattaaaatttggctgtcctggcggcct +cagaattgttctatcgtaatcagttggttcattaattagctaagtacgaggtacaactta +tctgtcccagaacagctccacaagtttttttacagccgaaacccctgtgtgaatcttaat +atccaagcgcgttatctgattagagtttacaactcagtattttatcagtacgttttgttt +ccaacattacccggtatgacaaaatgacgccacgtgtcgaataatggtctgaccaatgta +ggaagtgaaaagataaatattgcctacacatactgaattcaggcaatgcgttttattcga +aaggtcatataactagaaaacatgatgaattcttatcggatccttttactagcatagtgt +tggcgaacacctcgtaatgctcagcggcaaattggactgcgggtccttatcatacatttt +ttttcaatataggcgattggtctaggttagtgattccccaacacttaaggtttgctgaca +ttcataccctcagcaacttcctctcaaaaattagagtgagttggtggtcttataagaccg +ttgattatttgaggtggtcaaatgatggtgcgatgcacaaatcgttataatcgtactctg +tagacaataacccattgtagtgccgattttgtgcataatacaagaaggaggatataaaaa +tgacttttcaataatattggctattagcaacaagaaggagaatcctcattaagttagcaa +ccgcagggggtactgcagtccaaggaggtttcattggagagagcagtatgaaaacggcaa +ttatgattgtgagattcgctgaagattgtgtctctgattttcctagatagaataagctat +agctacttaatcaactcttaactgtggagactatcctgatgatctgaataccccatttac +aaaattccatatcaatgaggctaacgcttaaatttcatttctccatcgtaacaaaaatca +gcctttttatacaagacaaaacactgcttccattacgggtagcaatggttgctcgactac +tggtagcgtcgtgatgtggtgataaagctgtcttgcgtttatacttaaacaaattttgac +ctgacataatggagcgacttatcggatgttgccgatctttagggtcatctattaagctta +tacgaaaaagggacaagcacgttacgtaatctggtaggactgggtacctagaaacgcaag +aggaggcgaactccaatatctgtaagaacagaaaaatacaggagtccttttcatttttca +agttaacaatataagtaggagcttagagaggcttgcatgaaaatcgttaggaattacaga +ataggcagagagtggggcgtgtagactacattcttcaggccccacaatatgggttatagg +ttaaactgcactttttgcgatctcccgaaatactgtcgttctctgcgaaccacgctcgtt +ccttttgctgtagtccacgttcatccaactattcagataaacaagatcgcagaattaaag +cttaaccatatcttgatagcccatcgtgtatggggcatgtatgtgcaaacaaaagacctc +aatcttgtctgcgagagggaggaaaatttagacaaacataattcattctttcgactggac +acgctaaggtttggacaaactttgtatctatatctggaggcctgtattccagcccttctt +ttaataagatttacggcttaaactatggatatttgccaggaaatgacactgctattgaca +ggaacataattttgattcaaacctcattgttaattattttatatctcctgtttttatatc +agaatgcttctgtcctagaaggcatactcaaggtgagggctcgaggaatgaatcataata +gaccggcccctattaatattggttcaattctttcttacataacgcggaatttgattgcac +gaacaccgggaacacataaccgtatagcgcccgttatgctagtgcctagcgactgggacc +gtggagtctatatcgtctttctaccattattaatctaaggatataccactttaagtcctt +tcaactaacataaggcgcattccatgcgctaaggaccttgaatttattatttcttacatg +ataaaagatcgagtcgacgggaacaaaaggctacgtactcaataaagtgcagtttactaa +gagccctttttctggcttgtggagactatcataacatgaagatgttttgacattcaatag +tttgcaaaacaaacttactttgtgtagtattgaacgagatctttccaattgccccatagc +aggaatagttatatattgcagatcgcggtgtaacgcactccaaatccatcgcggtgtgtg +agggtaagcgacttaaagaattacggtttttgatcaaagcacagtgagagttgagcaaat +tacagttatacgacttaattcagtctccataaattgaaacgacacttcttaacgggagga +ccagacacgttcattaagtgaggagtgcactttttgactttaaaaacatggtaatcaatt +taaaccacttgatatgtatatgaacagatttgaagttatttctgttttaatacactggga +gttctgtcaatatcgcaggaaccgcctgacgtcccctatcacacctcagagggtaaaggg +acaggggaaagggtaatcgaggggtagggaacgtagttggcacacccaatggacgaataa +atgctgccatatccacggagggcgggattgcggttgattttaaggcgatggtaacctgaa +tgtaatagatcatcaaatgcctcctccactggaaattactgcgtacatccgctgagaatt +gcaatggagtgtctcggtttttctttaaacaaaaccaaattgacaacttcatagtataat +ttttgcacattacaagcgttaattaacaaacttactttgctgttagctgcctatatttgt +ccgacaatataactggatatctctgcgagaactgtaaattaacggcacttggaacataat +agttcctattggtaacgacgttgtaggcggcaattatccggtggaagaattgacaactgc +agttgaactgcatgaaagtcaaatctctcgtaagtataactttagaagactccaaggtac +ccagaacctcttcagcggacacgatcgctatcaatcaataaggattattcactgaaaccg +ctcatatctggaggtggacgtttttcttcgaaaagcttgtcaaaggactcatcaaatttt +tggccgtgctaatcgacacacctgttattttcatgaccggataggacatctcgcggaaat +tcgggtaacagctgggtagatataggacctcccctacgtattaatgataagcctgtcata +actagcttggtttaccgaagagacaataaacattcgagcgctcgtgccaaactcggtgca +ttacgtttgaataaatcggtaacatgtactattactctgcctaacggcacttacccgttt +gggtccatggggtaaccgctcgatgttgacagaattatgctaaagtcgtttaagatcccg +attaccgaaaatctggttatgtctgagcattcgtacactgcgtattaagatcaggttgaa +caggttcctaacaaattttgtgacctaaagtgaaactaggtcgtactctgggcatgtttt +atgtcgtggcgtatgcatgtgctgacacttctaaaaccaaattaaggctttatccaatat +gggtccttaagtgctaaacatcattcacaatttcaagacagattgttggtcttgtcgatt +ccgcatctgtcgccaaattgacacatcgtaaaccaggtacatcggtaattatatgttgac +taaactaccgtgtgtattctggctctaggtacggcgaacaagtacgatgtgcttaagaag +ccctcaccccagacgagcccgcgtaggtcacatcagcagatcctaagtaattccgtttta +ttgtcctgagggagtaggatcgacgaactctacaagtcgctttgtcgtgccttataggct +atttcgggtcaatgtagcgtcaaatgaactattgtcatctgtacgagttaactaagtgtc +tatcgccaactaaaagacgtctcgatggttctttatgcggacctgtcatatcattgactg +gcacttgcttacatccaaataacacgtttgttagcggatagtcgttaagtgtgcgcaaga +tcatgaggcggggggggtaatatttcgccctctacatgataaatgaataagtaagaagat +gatctttttgtggcggtaccttaagcgtactcctgtcgacgagttactactaaaggaatg +tagggttctggatctatgaaaagcgacctccatatatatacgggcctaagcggagtaaaa +taagtgatcaatggactaacattgaaatgttagtattgtcgaccattgagggctggtaaa +tcttatttacgggcgtgggaaaacgaacgtgatatggtttagcatgggatgcaagcactc +gttaatgcttactttagttggttgcgggaacaacaggaggctatactaactggtagcgtt +cttgcttccattatgttattattataattaaaaataagacatatggtagagttgtagtca +gggtggatcgggttgtctataacgttggaataatcaaaactatcgttaacaaaaacgaaa +tttaagtcggtgcggtggaatgcgcctacctcatgtgcaccacacattcacagcacaccc +ctcattataggcaaggaagcaaacaaaaaaaagttaatcgaccgtatccgaccttaaatt +ttaaaataaatagaaacacttagcggtaatgaaaagataggactaaaattcactagtatc +ctggaacgaggcaacagagttatctagatggtaacgaggtgctgcatcaagatgtatgat +ttttggtccgctgtgtggaatacctctattgatatacaagtgactttctcggtaataacg +cacttcacaatgtgttgtttcttttctatgtattttgcaagagaaagaagcttagtatag +gtacacctcagagatgtttcgtgtaaatcgtatcacatggtataactgcaggaggaacat +tatccaaattcaccacaattactaatccacccttttacttttactaaagatatattaatt +ctcatgttgtctgaattgtataacccggtaccctgggagcgtatcgaaggataccaattg +aagtcctcgaggcatgttacaacacacgacttccttccgtctattcagacactcaacgag +actaacttttcctaggtaatcaatgatattgggtaactcgtggcatcttatagttattga +tccggctcttttgtagatcctgtgcgactcgtgcgctaattaagactggctctcttgcgc +aggggatacgtttattctacgtacccgatttggttactactaagcggcctttcttcaaac +ttgcagttgtgacttacattcctatttcttcaaagcagggaagggttacagggagagact +tattgagatacgattggaatttccatgtacaatcgttaatacgcttgtagaccagcaact +cagtatagagatccgtttcctaaagggtgagcggtaggggcaaggcaataagaaattact +aaaaccctagttgttaatataagaacgattcgaaacaataggattgcccaagggggtgcg +aacatggtgtaaatcaaagagaaataggcattgttaaaacccgcacgtttctagtacgca +agaggaacgtcggtaaccagttctcaaagatcctaacctaaaaggggcttattctacttt +ttccgacactcaatggacgagacaaacatgaacggatagctttaggtctcgttgaatgca +aagaatagaatcgttattattaatcggtttccattatctatatgcggtatagatctccga +gaggaccctgtaaactagctctgcggtttaactggtgctaatagaccgccactatgttat +tgcttctagctcctagcgtcttatcatgttatacattaatgtcgcatattggacagtagc +caggcttggatggatcgccgacaaaaagaaaagactttccctgtaaggacttaactatta +catataacttggatcattaatctgcaaattagagtaacggtctttcaccagcttcatatt +ccaacgtggcgctagtcgatatcccatgaagtttaaaactagaattggcagtctcacttc +acagtgcgtatctatacgacaaaagtggtcgatttgcataaatatcttatcgatattcag +gttattaccgattccttgctaacgctagaagtcacaccagagtaataataattccagaca +cctgtgaaataatcggtcactacggatagactagtaacgataatacgtatagtccataaa +agttgaattttaggggctaaagatattagcaatactggtctagcctaatcgtcgatagca +aagggctgtgaggatttctcctacattttcgaccaattgtatcgataggaatagttacag +tcacgcttgtagatgtaagagatgacgttattcttagggttcttaagtcggggggtaatt +taagaccactagtaaaggtagaggcgtacacagtaaacgatattttgaaatcgtcaaaaa +aaagtttacaacatcctttaagttagcaactgattttagtggcaaccttaacggttgaat +tgatctactaatacaggcctacaccgaagggtacagataatgattcttactaccctaaca +tgatagagtcctgtcctatctcataggtcgacattttaaattcgtaatgagcaacgaaga +tcgtttcccaatttgcaacattcacttatagacttcaggttatttcgtgctaacattaag +atagaatataatcagtcgttaagaaactattatccagctttcgtcaaccataaagattaa +aaactgaaacttggcaagatatgaatagctatcctgctttaaccgatcgtatgagatgct +ttgtagcaagaaaagtgactagcacttgtgtttagtaaagcgggagagtgcggtaattaa +tattaatatactattaagctacacagcaaaggctgcaataatgttagtaagtagaacata +aaggtattctccacaagtaataaatagtgtgagctaattgactaacttaactctcgcgac +aagtgatgtggataagatgactcatatcgtctttttctgtagtgccgacatcccacctgg +atcgaacaattccttctagttatcgactttgattacctatcctattaaacagatagggtt +gtaaagtcagaaaatgatcggcttgcgttggtctaccatagctagagttagaacgcgtag +atagaggccttttgttgccaacgtgggggtgggatgagtctgggcgagcgtgactttctt +tcgtgtccgaatttgtttaacatccattagattagatgtttgtgttttgggtctgatgtc +ctaactactttctcagtgaaactaatgtcatcatccaagtaaaatagtccgatgaagtct +ccgttttcggccgaagcttgtctataacgtatataaagtcgctgaatttagaacacacct +tatctatgttgtaaagttactttattccaaaggacgtgcacgaagcgtgagtgtgggaag +gaacttaaagtcggatcactcttgtcagtgtagataagaatttctttcatacttcactgg +aatccggcgtatggatatctctaccgcgtcatctggtggtgtctgcggtaaaaagtcttg +ctgcacgagtctgagaaatttttggtgccatcacatcgtaactgtacaacgaacaaatag +catcaggccttcttatccagcgtgaagtctaattatttcacaagctttcctaagtatgta +aatccctcacttaatgatgcttgcgccaatgaggatagaggacattgcatgtacgtagga +ctattctccaaggggtcttctattttgttagcgaaaattgttacagcctaatgttagagc +ggcgtacgactttataccagatactttcattagatatgcaaatatccaattaaatcatag +tagtatcgtggtatggacaatcaaaaaagacccgttgtgatatgatgtttttctagttcg +ttctcatatatatagatcaacaatgaataatctcatgatctataaccgatgtatatttat +attccggttgactgctccggtgcaattcactacggacact diff --git a/client/rsh/inst/benchmarks/shootout/fasta/fasta3000.txt b/client/rsh/inst/benchmarks/shootout/fasta/fasta3000.txt new file mode 100644 index 000000000..bc9e3cdcd --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/fasta/fasta3000.txt @@ -0,0 +1,503 @@ +>ONE Homo sapiens alu +GGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGA +TCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACT +AAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAG +GCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCG +CCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGT +GGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCA +GGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAA +TTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAG +AATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCA +GCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGT +AATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACC +AGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTG +GTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACC +CGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAG +AGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTT +TGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACA +TGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCT +GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCG +TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA +TACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGA +GGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACT +GCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTC +ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGT +TCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGC +CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG +CTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTG +GGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCC +CAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCT +GGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGC +GCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGA +GGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGA +GACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGA +GGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTG +AAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAAT +CCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCA +GTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAA +AAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGC +GGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCT +ACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGG +GAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATC +GCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGC +GGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGG +TCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAA +AAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAG +GAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACT +CCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCC +TGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAG +ACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGC +GTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGA +ACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGA +CAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCA +CTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCA +ACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCG +CCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGG +AGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTC +CGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCG +AGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACC +CCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAG +CTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAG +CCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGG +CCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATC +ACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAA +AAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGC +TGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCC +ACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGG +CTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGG +AGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATT +AGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAA +TCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGC +CTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAA +TCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAG +CCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGT +GGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCG +GGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAG +CGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTG +GGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATG +GTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGT +AATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTT +GCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCT +CAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCG +GGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTC +TCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACT +CGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAG +ATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGG +CGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTG +AGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATA +CAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGG +CAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGC +ACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCAC +GCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTC +GAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCG +GGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCT +TGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGG +>TWO IUB ambiguity codes +cttBtatcatatgctaKggNcataaaSatgtaaaDcDRtBggDtctttataattcBgtcg +tactDtDagcctatttSVHtHttKtgtHMaSattgWaHKHttttagacatWatgtRgaaa +NtactMcSMtYtcMgRtacttctWBacgaaatatagScDtttgaagacacatagtVgYgt +cattHWtMMWcStgttaggKtSgaYaaccWStcgBttgcgaMttBYatcWtgacaYcaga +gtaBDtRacttttcWatMttDBcatWtatcttactaBgaYtcttgttttttttYaaScYa +HgtgttNtSatcMtcVaaaStccRcctDaataataStcYtRDSaMtDttgttSagtRRca +tttHatSttMtWgtcgtatSSagactYaaattcaMtWatttaSgYttaRgKaRtccactt +tattRggaMcDaWaWagttttgacatgttctacaaaRaatataataaMttcgDacgaSSt +acaStYRctVaNMtMgtaggcKatcttttattaaaaagVWaHKYagtttttatttaacct +tacgtVtcVaattVMBcttaMtttaStgacttagattWWacVtgWYagWVRctDattBYt +gtttaagaagattattgacVatMaacattVctgtBSgaVtgWWggaKHaatKWcBScSWa +accRVacacaaactaccScattRatatKVtactatatttHttaagtttSKtRtacaaagt +RDttcaaaaWgcacatWaDgtDKacgaacaattacaRNWaatHtttStgttattaaMtgt +tgDcgtMgcatBtgcttcgcgaDWgagctgcgaggggVtaaScNatttacttaatgacag +cccccacatYScaMgtaggtYaNgttctgaMaacNaMRaacaaacaKctacatagYWctg +ttWaaataaaataRattagHacacaagcgKatacBttRttaagtatttccgatctHSaat +actcNttMaagtattMtgRtgaMgcataatHcMtaBSaRattagttgatHtMttaaKagg +YtaaBataSaVatactWtataVWgKgttaaaacagtgcgRatatacatVtHRtVYataSa +KtWaStVcNKHKttactatccctcatgWHatWaRcttactaggatctataDtDHBttata +aaaHgtacVtagaYttYaKcctattcttcttaataNDaaggaaaDYgcggctaaWSctBa +aNtgctggMBaKctaMVKagBaactaWaDaMaccYVtNtaHtVWtKgRtcaaNtYaNacg +gtttNattgVtttctgtBaWgtaattcaagtcaVWtactNggattctttaYtaaagccgc +tcttagHVggaYtgtNcDaVagctctctKgacgtatagYcctRYHDtgBattDaaDgccK +tcHaaStttMcctagtattgcRgWBaVatHaaaataYtgtttagMDMRtaataaggatMt +ttctWgtNtgtgaaaaMaatatRtttMtDgHHtgtcattttcWattRSHcVagaagtacg +ggtaKVattKYagactNaatgtttgKMMgYNtcccgSKttctaStatatNVataYHgtNa +BKRgNacaactgatttcctttaNcgatttctctataScaHtataRagtcRVttacDSDtt +aRtSatacHgtSKacYagttMHtWataggatgactNtatSaNctataVtttRNKtgRacc +tttYtatgttactttttcctttaaacatacaHactMacacggtWataMtBVacRaSaatc +cgtaBVttccagccBcttaRKtgtgcctttttRtgtcagcRttKtaaacKtaaatctcac +aattgcaNtSBaaccgggttattaaBcKatDagttactcttcattVtttHaaggctKKga +tacatcBggScagtVcacattttgaHaDSgHatRMaHWggtatatRgccDttcgtatcga +aacaHtaagttaRatgaVacttagattVKtaaYttaaatcaNatccRttRRaMScNaaaD +gttVHWgtcHaaHgacVaWtgttScactaagSgttatcttagggDtaccagWattWtRtg +ttHWHacgattBtgVcaYatcggttgagKcWtKKcaVtgaYgWctgYggVctgtHgaNcV +taBtWaaYatcDRaaRtSctgaHaYRttagatMatgcatttNattaDttaattgttctaa +ccctcccctagaWBtttHtBccttagaVaatMcBHagaVcWcagBVttcBtaYMccagat +gaaaaHctctaacgttagNWRtcggattNatcRaNHttcagtKttttgWatWttcSaNgg +gaWtactKKMaacatKatacNattgctWtatctaVgagctatgtRaHtYcWcttagccaa +tYttWttaWSSttaHcaaaaagVacVgtaVaRMgattaVcDactttcHHggHRtgNcctt +tYatcatKgctcctctatVcaaaaKaaaagtatatctgMtWtaaaacaStttMtcgactt +taSatcgDataaactaaacaagtaaVctaggaSccaatMVtaaSKNVattttgHccatca +cBVctgcaVatVttRtactgtVcaattHgtaaattaaattttYtatattaaRSgYtgBag +aHSBDgtagcacRHtYcBgtcacttacactaYcgctWtattgSHtSatcataaatataHt +cgtYaaMNgBaatttaRgaMaatatttBtttaaaHHKaatctgatWatYaacttMctctt +ttVctagctDaaagtaVaKaKRtaacBgtatccaaccactHHaagaagaaggaNaaatBW +attccgStaMSaMatBttgcatgRSacgttVVtaaDMtcSgVatWcaSatcttttVatag +ttactttacgatcaccNtaDVgSRcgVcgtgaacgaNtaNatatagtHtMgtHcMtagaa +attBgtataRaaaacaYKgtRccYtatgaagtaataKgtaaMttgaaRVatgcagaKStc +tHNaaatctBBtcttaYaBWHgtVtgacagcaRcataWctcaBcYacYgatDgtDHccta +aagacYRcaggattHaYgtKtaatgcVcaataMYacccatatcacgWDBtgaatcBaata +cKcttRaRtgatgaBDacggtaattaaYtataStgVHDtDctgactcaaatKtacaatgc +gYatBtRaDatHaactgtttatatDttttaaaKVccYcaaccNcBcgHaaVcattHctcg +attaaatBtatgcaaaaatYMctSactHatacgaWacattacMBgHttcgaatVaaaaca +BatatVtctgaaaaWtctRacgBMaatSgRgtgtcgactatcRtattaScctaStagKga +DcWgtYtDDWKRgRtHatRtggtcgaHgggcgtattaMgtcagccaBggWVcWctVaaat +tcgNaatcKWagcNaHtgaaaSaaagctcYctttRVtaaaatNtataaccKtaRgtttaM +tgtKaBtRtNaggaSattHatatWactcagtgtactaKctatttgRYYatKatgtccgtR +tttttatttaatatVgKtttgtatgtNtataRatWYNgtRtHggtaaKaYtKSDcatcKg +taaYatcSRctaVtSMWtVtRWHatttagataDtVggacagVcgKWagBgatBtaaagNc +aRtagcataBggactaacacRctKgttaatcctHgDgttKHHagttgttaatgHBtatHc +DaagtVaBaRccctVgtgDtacRHSctaagagcggWYaBtSaKtHBtaaactYacgNKBa +VYgtaacttagtVttcttaatgtBtatMtMtttaattaatBWccatRtttcatagVgMMt +agctStKctaMactacDNYgKYHgaWcgaHgagattacVgtttgtRaSttaWaVgataat +gtgtYtaStattattMtNgWtgttKaccaatagNYttattcgtatHcWtctaaaNVYKKt +tWtggcDtcgaagtNcagatacgcattaagaccWctgcagcttggNSgaNcHggatgtVt +catNtRaaBNcHVagagaaBtaaSggDaatWaatRccaVgggStctDaacataKttKatt +tggacYtattcSatcttagcaatgaVBMcttDattctYaaRgatgcattttNgVHtKcYR +aatRKctgtaaacRatVSagctgtWacBtKVatctgttttKcgtctaaDcaagtatcSat +aWVgcKKataWaYttcccSaatgaaaacccWgcRctWatNcWtBRttYaattataaNgac +acaatagtttVNtataNaYtaatRaVWKtBatKagtaatataDaNaaaaataMtaagaaS +tccBcaatNgaataWtHaNactgtcDtRcYaaVaaaaaDgtttRatctatgHtgttKtga +aNSgatactttcgagWaaatctKaaDaRttgtggKKagcDgataaattgSaacWaVtaNM +acKtcaDaaatttctRaaVcagNacaScRBatatctRatcctaNatWgRtcDcSaWSgtt +RtKaRtMtKaatgttBHcYaaBtgatSgaSWaScMgatNtctcctatttctYtatMatMt +RRtSaattaMtagaaaaStcgVgRttSVaScagtgDtttatcatcatacRcatatDctta +tcatVRtttataaHtattcYtcaaaatactttgVctagtaaYttagatagtSYacKaaac +gaaKtaaatagataatSatatgaaatSgKtaatVtttatcctgKHaatHattagaaccgt +YaaHactRcggSBNgtgctaaBagBttgtRttaaattYtVRaaaattgtaatVatttctc +ttcatgBcVgtgKgaHaaatattYatagWacNctgaaMcgaattStagWaSgtaaKagtt +ttaagaDgatKcctgtaHtcatggKttVDatcaaggtYcgccagNgtgcVttttagagat +gctaccacggggtNttttaSHaNtatNcctcatSaaVgtactgBHtagcaYggYVKNgta +KBcRttgaWatgaatVtagtcgattYgatgtaatttacDacSctgctaaaStttaWMagD +aaatcaVYctccgggcgaVtaaWtStaKMgDtttcaaMtVgBaatccagNaaatcYRMBg +gttWtaaScKttMWtYataRaDBMaDataatHBcacDaaKDactaMgagttDattaHatH +taYatDtattDcRNStgaatattSDttggtattaaNSYacttcDMgYgBatWtaMagact +VWttctttgYMaYaacRgHWaattgRtaagcattctMKVStatactacHVtatgatcBtV +NataaBttYtSttacKgggWgYDtgaVtYgatDaacattYgatggtRDaVDttNactaSa +MtgNttaacaaSaBStcDctaccacagacgcaHatMataWKYtaYattMcaMtgSttDag +cHacgatcaHttYaKHggagttccgatYcaatgatRaVRcaagatcagtatggScctata +ttaNtagcgacgtgKaaWaactSgagtMYtcttccaKtStaacggMtaagNttattatcg +tctaRcactctctDtaacWYtgaYaSaagaWtNtatttRacatgNaatgttattgWDDcN +aHcctgaaHacSgaataaRaataMHttatMtgaSDSKatatHHaNtacagtccaYatWtc +actaactatKDacSaStcggataHgYatagKtaatKagStaNgtatactatggRHacttg +tattatgtDVagDVaRctacMYattDgtttYgtctatggtKaRSttRccRtaaccttaga +gRatagSaaMaacgcaNtatgaaatcaRaagataatagatactcHaaYKBctccaagaRa +BaStNagataggcgaatgaMtagaatgtcaKttaaatgtaWcaBttaatRcggtgNcaca +aKtttScRtWtgcatagtttWYaagBttDKgcctttatMggNttattBtctagVtacata +aaYttacacaaRttcYtWttgHcaYYtaMgBaBatctNgcDtNttacgacDcgataaSat +YaSttWtcctatKaatgcagHaVaacgctgcatDtgttaSataaaaYSNttatagtaNYt +aDaaaNtggggacttaBggcHgcgtNtaaMcctggtVtaKcgNacNtatVaSWctWtgaW +cggNaBagctctgaYataMgaagatBSttctatacttgtgtKtaattttRagtDtacata +tatatgatNHVgBMtKtaKaNttDHaagatactHaccHtcatttaaagttVaMcNgHata +tKtaNtgYMccttatcaaNagctggacStttcNtggcaVtattactHaSttatgNMVatt +MMDtMactattattgWMSgtHBttStStgatatRaDaagattttctatMtaaaaaggtac +taaVttaSacNaatactgMttgacHaHRttgMacaaaatagttaatatWKRgacDgaRta +tatttattatcYttaWtgtBRtWatgHaaattHataagtVaDtWaVaWtgStcgtMSgaS +RgMKtaaataVacataatgtaSaatttagtcgaaHtaKaatgcacatcggRaggSKctDc +agtcSttcccStYtccRtctctYtcaaKcgagtaMttttcRaYDttgttatctaatcata +NctctgctatcaMatactataggDaHaaSttMtaDtcNatataattctMcStaaBYtaNa +gatgtaatHagagSttgWHVcttatKaYgDctcttggtgttMcRaVgSgggtagacaata +aDtaattSaDaNaHaBctattgNtaccaaRgaVtKNtaaYggHtaKKgHcatctWtctDt +ttctttggSDtNtaStagttataaacaattgcaBaBWggHgcaaaBtYgctaatgaaatW +cDcttHtcMtWWattBHatcatcaaatctKMagtDNatttWaBtHaaaNgMttaaStagt +tctctaatDtcRVaYttgttMtRtgtcaSaaYVgSWDRtaatagctcagDgcWWaaaBaa +RaBctgVgggNgDWStNaNBKcBctaaKtttDcttBaaggBttgaccatgaaaNgttttt +tttatctatgttataccaaDRaaSagtaVtDtcaWatBtacattaWacttaSgtattggD +gKaaatScaattacgWcagKHaaccaYcRcaRttaDttRtttHgaHVggcttBaRgtccc +tDatKaVtKtcRgYtaKttacgtatBtStaagcaattaagaRgBagSaattccSWYttta +ttVaataNctgHgttaaNBgcVYgtRtcccagWNaaaacaDNaBcaaaaRVtcWMgBagM +tttattacgDacttBtactatcattggaaatVccggttRttcatagttVYcatYaSHaHc +ttaaagcNWaHataaaRWtctVtRYtagHtaaaYMataHYtNBctNtKaatattStgaMc +BtRgctaKtgcScSttDgYatcVtggaaKtaagatWccHccgKYctaNNctacaWctttt +gcRtgtVcgaKttcMRHgctaHtVaataaDtatgKDcttatBtDttggNtacttttMtga +acRattaaNagaactcaaaBBVtcDtcgaStaDctgaaaSgttMaDtcgttcaccaaaag +gWtcKcgSMtcDtatgtttStaaBtatagDcatYatWtaaaBacaKgcaDatgRggaaYc +taRtccagattDaWtttggacBaVcHtHtaacDacYgtaatataMagaatgHMatcttat +acgtatttttatattacHactgttataMgStYaattYaccaattgagtcaaattaYtgta +tcatgMcaDcgggtcttDtKgcatgWRtataatatRacacNRBttcHtBgcRttgtgcgt +catacMtttBctatctBaatcattMttMYgattaaVYatgDaatVagtattDacaacDMa +tcMtHcccataagatgBggaccattVWtRtSacatgctcaaggggYtttDtaaNgNtaaB +atggaatgtctRtaBgBtcNYatatNRtagaacMgagSaSDDSaDcctRagtVWSHtVSR +ggaacaBVaccgtttaStagaacaMtactccagtttVctaaRaaHttNcttagcaattta +ttaatRtaaaatctaacDaBttggSagagctacHtaaRWgattcaaBtctRtSHaNtgta +cattVcaHaNaagtataccacaWtaRtaaVKgMYaWgttaKggKMtKcgWatcaDatYtK +SttgtacgaccNctSaattcDcatcttcaaaDKttacHtggttHggRRaRcaWacaMtBW +VHSHgaaMcKattgtaRWttScNattBBatYtaNRgcggaagacHSaattRtttcYgacc +BRccMacccKgatgaacttcgDgHcaaaaaRtatatDtatYVtttttHgSHaSaatagct +NYtaHYaVYttattNtttgaaaYtaKttWtctaNtgagaaaNctNDctaaHgttagDcRt +tatagccBaacgcaRBtRctRtggtaMYYttWtgataatcgaataattattataVaaaaa +ttacNRVYcaaMacNatRttcKatMctgaagactaattataaYgcKcaSYaatMNctcaa +cgtgatttttBacNtgatDccaattattKWWcattttatatatgatBcDtaaaagttgaa +VtaHtaHHtBtataRBgtgDtaataMttRtDgDcttattNtggtctatctaaBcatctaR +atgNacWtaatgaagtcMNaacNgHttatactaWgcNtaStaRgttaaHacccgaYStac +aaaatWggaYaWgaattattcMaactcBKaaaRVNcaNRDcYcgaBctKaacaaaaaSgc +tccYBBHYaVagaatagaaaacagYtctVccaMtcgtttVatcaatttDRtgWctagtac +RttMctgtDctttcKtWttttataaatgVttgBKtgtKWDaWagMtaaagaaattDVtag +gttacatcatttatgtcgMHaVcttaBtVRtcgtaYgBRHatttHgaBcKaYWaatcNSc +tagtaaaaatttacaatcactSWacgtaatgKttWattagttttNaggtctcaagtcact +attcttctaagKggaataMgtttcataagataaaaatagattatDgcBVHWgaBKttDgc +>THREE Homo sapiens frequency +agttaacaatataagtaggagcttagagaggcttgcatgaaaatcgttaggaattacaga +ataggcagagagtggggcgtgtagactacattcttcaggccccacaatatgggttatagg +ttaaactgcactttttgcgatctcccgaaatactgtcgttctctgcgaaccacgctcgtt +ccttttgctgtagtccacgttcatccaactattcagataaacaagatcgcagaattaaag +cttaaccatatcttgatagcccatcgtgtatggggcatgtatgtgcaaacaaaagacctc +aatcttgtctgcgagagggaggaaaatttagacaaacataattcattctttcgactggac +acgctaaggtttggacaaactttgtatctatatctggaggcctgtattccagcccttctt +ttaataagatttacggcttaaactatggatatttgccaggaaatgacactgctattgaca +ggaacataattttgattcaaacctcattgttaattattttatatctcctgtttttatatc +agaatgcttctgtcctagaaggcatactcaaggtgagggctcgaggaatgaatcataata +gaccggcccctattaatattggttcaattctttcttacataacgcggaatttgattgcac +gaacaccgggaacacataaccgtatagcgcccgttatgctagtgcctagcgactgggacc +gtggagtctatatcgtctttctaccattattaatctaaggatataccactttaagtcctt +tcaactaacataaggcgcattccatgcgctaaggaccttgaatttattatttcttacatg +ataaaagatcgagtcgacgggaacaaaaggctacgtactcaataaagtgcagtttactaa 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+ttccatttacaacgttaagtaatttaaacttacataaggacaaggaaatccgcgaacctc +ctggaatgtatgagttatttatgcagttaacttcgtctcgaccggaactaaaggcgtcgt +acgaatgaaaggccacttttagaagagacctttgtatccattgtggagaatatcataaat +tcaagatggggtgtcatgctattcggtcctaaacattcttaatggctgttctattgttag +tctgatttaaaatggaaccatagcacgaatagttagatagggctcatacccctgtaacga +tctacaaatccttccccgggtgtgtgcgttagcgacggaaagttttacggtttgtgatca +aagaacactcacacgtcagattattacactgatacgaattatttcagtcgacagtaattg +aatagaaacttattaacgccagcacctgacacggtaagtaaggcaggtctgaactgtttg +actgtaaaaaaatggtaatatttttaaaaatcttgatttctatatcaaatgatgtgtagt +tttttctctgttattaaaatcccagtgcgcgaaatttagatcgttacgactcacgtacaa +gatcacacatcacacgcgttagcgaaagcggaatggctaatacagccctacgcaacgtag +tgggatcaacatatggacgaatttatgctcaatgagccaacctcccccgcattgcggttc +attttaaggcctgggtaacatctatcgtttagataatcaaaggaatccgactatgcaatt +gtctgacttcatccgctctcaagtccaatgcaggcgctacgtgtttctttaatcaatacc +atattgaaatcgtaatacgataattgttgctattgactacaggttatgaaaaaacttact +ttgcgggtacatgcatatttttgtaccacattattacgcgatatctctcagtgtactcta +aattaaaccctcttcgaacattttagttcctattcgtaaacacgtgctacgcggcaattt +gccggtcgtagaatggacaactccagttcaactgcatgtaactcatagctcgcgttagta +taaattgactagtagccatgggacaaagtaactagtcagcggaaaagatccctttaaaga +tatatgcaggttgcaagcataaagctcattgctcgaggtgcaccgtggtattccaaaagc +gtctctatcgtatcttctaattttgggccgtgagaatcgaaactactctgatttgctgca +cacgttaggtaatatcgcccattttcccgtataagctccgtacttatacgaactacacga +ccttttaagcattagccgctcatatcgtgattcgtgtacagatgagtctattaaaattac +agacatactccatatctcgctccttgaactttgaataatgcgctaacttgtactatgaat +aggcagaacccaactttcccgtttgcgtcaagcggggaaacgatacatgttgtcagattt +atgattatctagttttagatcacgtttaccgataatcggctgtggtctgagcagtcctac +actgagtatttacttcagcttcatatcggtccgaaaaaaggttgtgaccgaatgtcaaaa +tacggagtacgatgggcatcttttttcgagtcgcggttgcagggcagcaaaaggcttaaa +ccatttttacgatttttactatagcggtcatgaagtgcgaaactgcttgcaaattttcta +cacacattgtggctcttgtccttgaagcttatggcgaaaatttgaaacatagtataccag +ggaaagcgcgaattatttggtgactaatagtccgtgggtttgagccatatacctaacgcc +ataaactacgtggtgctttagatgcaatctaaacagaacagaaagcgtagcgctcatcag +cacagactaactttttcagtttgagtcgccggagggacttcgagacaagaacgcgtcaag +tcgcttgcgcggcacggattcgattgggcggctcaatcttgcctaatttctactattgtc +agctgtacgactgtactaagtgtatagccccaaataaaagaagtatcgatgcgtctttat +gaccaaaggtcttataattgaagcgcacttccgttcatcaaattaaatcctggcttaccc +gattctccggaagtctgacctagagattgacgacggccgcgtattattgagacctcttca +ggattaatcaataacgaagtagttgatctgtttggcgacgtaccttaagccgactccgct +acacgagtttctactaaaccaatgtagccttatgcttagatgaataccgtcctaattaga +tattccggcataacagcagtaaattatctgttcaatggacgaacattgaattgttagtat +tctacacaagtcaggcctcgtaaatattaggtaaggccgtgggataacctacgtgatatg +cttgagcttgcgttgcaagctctcgttaatcattaatttaggtgcgtgagggttaaacac +cagcatattctatatgctagacgtcttccttaaaggatcgtagtattataattaataata diff --git a/client/rsh/inst/benchmarks/shootout/fasta/fasta300000.txt b/client/rsh/inst/benchmarks/shootout/fasta/fasta300000.txt new file mode 100644 index 000000000..b778dd1ba --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/fasta/fasta300000.txt @@ -0,0 +1,50003 @@ +>ONE Homo sapiens alu +GGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGA +TCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACT +AAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAG +GCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCG +CCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGT +GGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCA +GGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAA +TTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAG +AATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCA +GCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGT +AATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACC +AGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTG +GTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACC +CGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAG +AGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTT +TGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACA +TGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCT +GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCG +TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA +TACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGA +GGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACT +GCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTC +ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGT +TCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGC +CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG +CTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTG +GGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCC +CAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCT +GGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGC +GCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGA +GGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGA +GACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGA +GGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTG +AAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAAT +CCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCA +GTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAA +AAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGC +GGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCT +ACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGG +GAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATC +GCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGC +GGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGG +TCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAA +AAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAG +GAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACT +CCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCC +TGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAG +ACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGC +GTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGA +ACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGA +CAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCA +CTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCA +ACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCG +CCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGG +AGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTC +CGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCG +AGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACC +CCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAG +CTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAG +CCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGG +CCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATC +ACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAA +AAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGC +TGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCC +ACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGG +CTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGG +AGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATT +AGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAA +TCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGC +CTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAA +TCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAG +CCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGT +GGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCG +GGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAG +CGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTG +GGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATG +GTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGT +AATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTT +GCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCT +CAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCG +GGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTC +TCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACT +CGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAG +ATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGG +CGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTG +AGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATA +CAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGG +CAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGC +ACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCAC +GCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTC +GAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCG +GGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCT +TGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGG +CGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCA +GCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGG +CCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGC +GCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGG +CGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGA +CTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGG +CCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAA +ACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCC +CAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGT +GAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAA +AGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGG +ATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTAC +TAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGA +GGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGC +GCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGG +TGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTC +AGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAA +ATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGA +GAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCC +AGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTG +TAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGAC +CAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGT +GGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAAC +CCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACA +GAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACT +TTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAAC +ATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCC +TGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAG +GTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCG +TCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAG +GCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCC +GTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCT +ACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCC +GAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCC +GGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCAC +CTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAA +ATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTG +AGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCAC +TGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCT +CACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAG +TTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAG +CCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATC +GCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCT +GGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATC +CCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCC +TGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGG +CGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGG +AGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCG +AGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGG +AGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGT +GAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAA +TCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGC +AGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCA +AAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGG +CGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTC +TACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCG +GGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGAT +CGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCG +CGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAG +GTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACA +AAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCA +GGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCAC +TCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGC +CTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGA +GACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGG +CGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTG +AACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCG +ACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGC +ACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCC +AACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGC +GCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCG +GAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACT +CCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCC +GAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAAC +CCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCA +GCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGA +GCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAG +GCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGAT +CACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTA +AAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGG +CTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGC +CACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTG +GCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAG +GAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAAT +TAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGA +ATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAG +CCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTA +ATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCA +GCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGG +TGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCC +GGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGA +GCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTT +GGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACAT +GGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTG +TAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGT +TGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTC +TCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGC +GGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGT +CTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTAC +TCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGA +GATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGG +GCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCT +GAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAAT +ACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAG +GCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTG +CACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCA +CGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTT +CGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCC +GGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGC +TTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGG +GCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCC +AGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTG +GCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCG +CGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAG +GCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAG +ACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAG +GCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGA +AACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATC +CCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAG +TGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAA +AAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCG +GATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTA +CTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGG +AGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCG +CGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCG +GTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGT +CAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAA +AATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGG +AGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTC +CAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCT +GTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGA +CCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCG +TGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAA +CCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGAC +AGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCAC +TTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAA +CATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGC +CTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGA +GGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCC +GTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGA 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+GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCG +TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA +TACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGA +GGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACT +GCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTC +ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGT +TCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGC +CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG +CTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTG 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+GCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGG +CCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGC +GCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGG +CGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGA +CTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGG +CCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAA +ACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCC +CAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGT +GAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAA +AGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGG +ATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTAC +TAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGA +GGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGC +GCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGG +TGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTC +AGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAA 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+GGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTG +AAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAAT +CCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCA +GTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAA +AAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGC +GGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCT +ACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGG +GAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATC +GCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGC +GGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGG +TCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAA +AAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAG +GAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACT +CCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCC +TGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAG +ACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGC 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+GGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTC +TCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACT +CGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAG +ATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGG +CGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTG +AGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATA +CAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGG +CAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGC +ACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCAC +GCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTC +GAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCG +GGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCT +TGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGG +CGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCA +GCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGG +CCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGC 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+GGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGAC +TCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGC +CGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAA +CCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCC +AGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTG +AGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAA +GGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGA +TCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACT +AAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAG +GCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCG +CCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGT +GGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCA +GGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAA +TTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAG +AATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCA +GCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGT +AATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACC +AGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTG +GTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACC +CGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAG +AGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTT +TGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACA +TGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCT +GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCG +TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA 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+CCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAG +TGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAA +AAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCG +GATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTA +CTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGG +AGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCG +CGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCG +GTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGT +CAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAA +AATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGG +AGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTC +CAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCT +GTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGA +CCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCG +TGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAA +CCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGAC 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+AGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTC +CGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCG +AGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACC +CCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAG +CTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAG +CCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGG +CCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATC +ACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAA +AAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGC +TGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCC +ACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGG +CTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGG +AGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATT +AGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAA +TCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGC +CTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAA +TCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAG +CCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGT +GGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCG +GGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAG +CGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTG +GGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATG +GTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGT +AATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTT +GCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCT +CAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCG +GGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTC +TCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACT +CGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAG +ATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGG +CGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTG +AGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATA +CAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGG +CAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGC +ACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCAC +GCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTC +GAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCG +GGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCT +TGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGG +CGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCA +GCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGG +CCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGC +GCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGG +CGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGA +CTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGG +CCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAA +ACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCC +CAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGT +GAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAA +AGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGG +ATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTAC +TAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGA +GGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGC +GCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGG +TGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTC +AGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAA +ATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGA +GAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCC +AGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTG +TAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGAC +CAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGT +GGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAAC +CCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACA +GAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACT +TTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAAC +ATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCC +TGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAG +GTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCG +TCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAG +GCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCC +GTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCT +ACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCC +GAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCC +GGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCAC +CTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAA +ATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTG +AGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCAC +TGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCT +CACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAG +TTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAG +CCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATC +GCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCT +GGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATC +CCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCC +TGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGG +CGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGG +AGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCG +AGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGG +AGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGT +GAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAA +TCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGC +AGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCA +AAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGG +CGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTC +TACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCG +GGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGAT +CGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCG +CGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAG +GTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACA +AAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCA +GGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCAC +TCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGC +CTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGA +GACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGG +CGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTG +AACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCG +ACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGC +ACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCC +AACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGC +GCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCG +GAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACT +CCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCC +GAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAAC +CCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCA +GCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGA +GCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAG +GCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGAT +CACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTA +AAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGG +CTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGC +CACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTG +GCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAG +GAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAAT +TAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGA +ATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAG +CCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTA +ATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCA +GCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGG +TGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCC +GGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGA +GCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTT +GGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACAT +GGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTG +TAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGT +TGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTC +TCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGC +GGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGT +CTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTAC +TCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGA +GATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGG +GCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCT +GAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAAT +ACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAG +GCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTG +CACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCA +CGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTT +CGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCC +GGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGC +TTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGG +GCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCC +AGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTG +GCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCG +CGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAG +GCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAG +ACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAG +GCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGA +AACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATC +CCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAG +TGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAA +AAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCG +GATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTA +CTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGG +AGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCG +CGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCG +GTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGT +CAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAA +AATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGG +AGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTC +CAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCT +GTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGA +CCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCG +TGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAA +CCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGAC +AGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCAC +TTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAA +CATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGC +CTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGA +GGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCC +GTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGA +GGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCC +CGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGC +TACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGC +CGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGC +CGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCA +CCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAA +AATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCT +GAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCA +CTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGC +TCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGA +GTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTA +GCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAAT +CGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCC +TGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAAT +CCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGC +CTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTG +GCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGG +GAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGC +GAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGG +GAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGG +TGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTA +ATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTG +CAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTC +AAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGG +GCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCT +CTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTC +GGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGA +TCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGC +GCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGA +GGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATAC +AAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGC +AGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCA +CTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACG +CCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCG +AGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGG +GCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTT +GAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGC +GACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAG +CACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGC +CAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCG +CGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGC +GGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGAC +TCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGC +CGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAA +CCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCC +AGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTG +AGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAA +GGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGA +TCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACT +AAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAG +GCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCG +CCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGT +GGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCA +GGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAA +TTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAG +AATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCA +GCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGT +AATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACC +AGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTG +GTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACC +CGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAG +AGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTT +TGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACA +TGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCT +GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCG +TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA +TACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGA +GGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACT +GCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTC +ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGT +TCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGC +CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG +CTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTG +GGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCC +CAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCT +GGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGC +GCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGA +GGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGA +GACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGA +GGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTG +AAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAAT +CCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCA +GTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAA +AAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGC +GGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCT +ACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGG +GAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATC +GCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGC +GGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGG +TCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAA +AAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAG +GAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACT +CCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCC +TGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAG +ACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGC +GTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGA +ACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGA +CAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCA +CTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCA +ACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCG +CCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGG +AGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTC +CGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCG +AGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACC +CCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAG +CTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAG +CCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGG +CCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATC +ACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAA +AAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGC +TGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCC +ACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGG +CTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGG +AGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATT +AGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAA +TCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGC +CTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAA +TCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAG 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+ATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCC +TGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAG +GTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCG +TCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAG +GCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCC +GTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCT +ACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCC +GAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCC +GGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCAC +CTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAA +ATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTG +AGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCAC +TGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCT +CACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAG +TTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAG +CCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATC 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+AGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAA +GGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGA +TCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACT +AAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAG +GCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCG +CCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGT +GGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCA +GGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAA +TTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAG +AATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCA +GCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGT +AATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACC +AGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTG +GTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACC +CGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAG +AGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTT +TGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACA +TGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCT +GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCG +TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA +TACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGA +GGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACT +GCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTC +ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGT +TCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGC +CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG +CTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTG +GGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCC +CAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCT +GGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGC +GCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGA +GGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGA +GACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGA +GGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTG +AAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAAT +CCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCA +GTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAA +AAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGC +GGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCT +ACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGG +GAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATC +GCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGC +GGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGG +TCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAA +AAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAG +GAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACT +CCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCC +TGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAG +ACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGC +GTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGA +ACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGA +CAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCA +CTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCA +ACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCG +CCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGG +AGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTC +CGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCG +AGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACC +CCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAG +CTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAG +CCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGG +CCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATC +ACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAA +AAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGC +TGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCC +ACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGG +CTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGG +AGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATT +AGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAA +TCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGC +CTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAA +TCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAG +CCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGT +GGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCG +GGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAG +CGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTG +GGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATG +GTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGT +AATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTT +GCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCT +CAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCG +GGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTC +TCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACT +CGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAG +ATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGG +CGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTG +AGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATA +CAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGG +CAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGC +ACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCAC +GCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTC +GAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCG +GGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCT +TGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGG +CGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCA +GCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGG +CCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGC +GCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGG +CGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGA +CTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGG +CCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAA +ACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCC +CAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGT +GAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAA +AGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGG +ATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTAC +TAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGA +GGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGC +GCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGG +TGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTC +AGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAA +ATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGA +GAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCC +AGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTG +TAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGAC +CAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGT +GGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAAC +CCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACA +GAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACT +TTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAAC +ATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCC +TGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAG +GTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCG +TCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAG +GCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCC +GTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCT +ACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCC +GAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCC +GGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCAC +CTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAA +ATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTG +AGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCAC +TGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCT +CACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAG +TTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAG +CCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATC +GCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCT +GGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATC +CCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCC +TGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGG +CGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGG +AGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCG +AGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGG +AGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGT +GAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAA +TCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGC +AGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCA +AAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGG +CGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTC +TACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCG +GGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGAT +CGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCG +CGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAG 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+GCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGA +GCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAG +GCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGAT +CACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTA +AAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGG +CTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGC +CACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTG +GCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAG +GAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAAT +TAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGA +ATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAG +CCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTA +ATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCA +GCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGG +TGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCC +GGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGA +GCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTT +GGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACAT +GGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTG +TAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGT +TGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTC +TCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGC +GGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGT +CTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTAC +TCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGA +GATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGG +GCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCT +GAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAAT +ACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAG +GCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTG +CACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCA +CGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTT +CGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCC +GGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGC +TTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGG +GCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCC +AGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTG +GCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCG +CGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAG +GCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAG +ACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAG +GCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGA +AACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATC +CCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAG +TGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAA +AAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCG +GATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTA +CTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGG +AGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCG +CGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCG +GTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGT +CAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAA +AATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGG +AGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTC +CAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCT +GTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGA +CCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCG +TGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAA +CCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGAC +AGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCAC +TTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAA +CATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGC +CTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGA +GGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCC 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+GGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCC +CAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCT +GGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGC +GCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGA +GGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGA +GACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGA +GGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTG +AAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAAT +CCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCA +GTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAA +AAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGC +GGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCT +ACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGG +GAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATC +GCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGC +GGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGG 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+AATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACC +AGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTG +GTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACC +CGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAG +AGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTT +TGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACA +TGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCT +GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCG +TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA 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+GTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAA +AAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGC +GGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCT +ACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGG +GAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATC +GCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGC +GGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGG +TCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAA +AAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAG +GAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACT +CCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCC +TGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAG +ACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGC +GTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGA +ACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGA +CAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCA +CTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCA +ACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCG +CCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGG +AGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTC +CGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCG +AGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACC +CCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAG +CTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAG +CCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGG +CCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATC +ACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAA +AAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGC +TGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCC +ACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGG +CTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGG +AGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATT 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+CCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAG +TGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAA +AAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCG +GATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTA +CTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGG +AGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCG +CGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCG +GTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGT +CAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAA +AATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGG +AGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTC +CAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCT +GTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGA +CCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCG +TGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAA +CCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGAC 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+TCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAG +CCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGT +GGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCG +GGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAG +CGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTG +GGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATG +GTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGT +AATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTT +GCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCT +CAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCG +GGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTC +TCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACT +CGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAG +ATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGG +CGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTG +AGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATA +CAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGG +CAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGC +ACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCAC +GCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTC +GAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCG +GGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCT +TGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGG +CGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCA +GCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGG +CCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGC +GCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGG +CGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGA +CTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGG +CCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAA +ACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCC +CAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGT +GAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAA +AGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGG +ATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTAC +TAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGA +GGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGC +GCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGG +TGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTC +AGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAA +ATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGA +GAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCC +AGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTG +TAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGAC +CAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGT +GGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAAC +CCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACA +GAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACT +TTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAAC +ATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCC +TGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAG +GTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCG +TCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAG +GCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCC +GTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCT +ACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCC +GAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCC +GGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCAC +CTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAA +ATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTG +AGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCAC +TGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCT +CACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAG +TTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAG +CCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATC +GCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCT +GGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATC +CCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCC +TGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGG +CGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGG +AGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCG +AGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGG +AGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGT +GAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAA +TCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGC +AGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCA +AAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGG +CGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTC +TACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCG +GGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGAT 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+GAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAAC +CCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCA +GCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGA +GCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAG +GCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGAT +CACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTA +AAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGG +CTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGC +CACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTG +GCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAG +GAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAAT +TAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGA +ATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAG +CCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTA +ATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCA +GCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGG +TGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCC +GGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGA +GCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTT +GGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACAT +GGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTG +TAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGT +TGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTC +TCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGC +GGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGT +CTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTAC +TCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGA +GATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGG +GCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCT +GAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAAT +ACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAG +GCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTG 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+GATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTA +CTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGG +AGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCG +CGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCG +GTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGT +CAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAA +AATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGG +AGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTC +CAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCT +GTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGA +CCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCG +TGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAA +CCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGAC +AGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCAC +TTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAA +CATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGC 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+AGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTT +TGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACA +TGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCT +GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCG +TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA +TACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGA +GGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACT +GCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTC +ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGT +TCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGC +CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG +CTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTG +GGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCC +CAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCT +GGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGC +GCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGA +GGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGA +GACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGA +GGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTG +AAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAAT +CCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCA +GTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAA +AAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGC +GGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCT +ACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGG +GAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATC +GCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGC +GGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGG +TCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAA +AAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAG +GAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACT +CCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCC +TGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAG +ACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGC +GTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGA +ACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGA +CAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCA +CTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCA +ACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCG +CCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGG +AGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTC +CGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCG +AGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACC +CCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAG +CTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAG +CCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGG +CCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATC +ACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAA +AAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGC +TGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCC +ACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGG +CTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGG +AGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATT +AGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAA +TCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGC +CTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAA +TCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAG 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+AGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGG +ATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTAC +TAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGA +GGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGC +GCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGG +TGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTC +AGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAA +ATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGA +GAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCC +AGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTG +TAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGAC +CAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGT +GGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAAC +CCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACA +GAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACT +TTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAAC +ATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCC +TGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAG +GTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCG +TCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAG +GCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCC +GTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCT +ACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCC +GAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCC +GGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCAC +CTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAA +ATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTG +AGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCAC +TGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCT +CACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAG +TTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAG +CCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATC +GCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCT +GGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATC +CCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCC +TGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGG +CGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGG +AGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCG +AGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGG +AGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGT +GAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAA +TCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGC +AGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCA +AAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGG +CGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTC +TACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCG +GGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGAT +CGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCG +CGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAG +GTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACA +AAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCA +GGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCAC +TCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGC +CTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGA +GACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGG +CGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTG +AACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCG +ACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGC +ACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCC +AACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGC +GCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCG +GAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACT +CCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCC +GAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAAC 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+CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG +CTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTG +GGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCC +CAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCT +GGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGC +GCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGA +GGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGA +GACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGA +GGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTG +AAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAAT +CCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCA +GTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAA +AAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGC +GGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCT +ACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGG +GAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATC 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+TGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCT +GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCG +TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA +TACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGA +GGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACT +GCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTC +ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGT +TCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGC +CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG 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+GGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGG +TCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAA +AAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAG +GAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACT +CCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCC +TGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAG +ACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGC +GTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGA +ACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGA +CAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCA +CTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCA +ACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCG +CCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGG +AGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTC +CGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCG +AGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACC 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+GGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAG +CGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTG +GGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATG +GTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGT +AATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTT +GCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCT +CAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCG +GGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTC +TCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACT +CGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAG +ATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGG +CGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTG +AGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATA +CAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGG +CAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGC +ACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCAC 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+GGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGC +TTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGG +GCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCC +AGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTG +GCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCG +CGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAG +GCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAG +ACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAG +GCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGA +AACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATC +CCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAG +TGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAA +AAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCG +GATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTA +CTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGG +AGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCG 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+CACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTA +AAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGG +CTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGC +CACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTG +GCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAG +GAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAAT +TAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGA +ATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAG +CCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTA +ATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCA +GCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGG +TGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCC +GGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGA +GCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTT +GGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACAT +GGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTG +TAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGT +TGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTC +TCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGC +GGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGT +CTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTAC +TCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGA +GATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGG +GCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCT +GAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAAT +ACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAG +GCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTG +CACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCA +CGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTT +CGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCC +GGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGC +TTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGG +GCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCC +AGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTG +GCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCG +CGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAG +GCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAG +ACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAG +GCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGA +AACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATC +CCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAG +TGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAA +AAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCG +GATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTA +CTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGG +AGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCG +CGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCG +GTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGT +CAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAA +AATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGG +AGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTC +CAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCT +GTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGA +CCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCG +TGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAA +CCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGAC +AGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCAC +TTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAA +CATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGC +CTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGA +GGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCC +GTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGA +GGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCC +CGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGC +>TWO IUB ambiguity codes +cttBtatcatatgctaKggNcataaaSatgtaaaDcDRtBggDtctttataattcBgtcg +tactDtDagcctatttSVHtHttKtgtHMaSattgWaHKHttttagacatWatgtRgaaa +NtactMcSMtYtcMgRtacttctWBacgaaatatagScDtttgaagacacatagtVgYgt +cattHWtMMWcStgttaggKtSgaYaaccWStcgBttgcgaMttBYatcWtgacaYcaga +gtaBDtRacttttcWatMttDBcatWtatcttactaBgaYtcttgttttttttYaaScYa +HgtgttNtSatcMtcVaaaStccRcctDaataataStcYtRDSaMtDttgttSagtRRca +tttHatSttMtWgtcgtatSSagactYaaattcaMtWatttaSgYttaRgKaRtccactt +tattRggaMcDaWaWagttttgacatgttctacaaaRaatataataaMttcgDacgaSSt +acaStYRctVaNMtMgtaggcKatcttttattaaaaagVWaHKYagtttttatttaacct +tacgtVtcVaattVMBcttaMtttaStgacttagattWWacVtgWYagWVRctDattBYt +gtttaagaagattattgacVatMaacattVctgtBSgaVtgWWggaKHaatKWcBScSWa +accRVacacaaactaccScattRatatKVtactatatttHttaagtttSKtRtacaaagt +RDttcaaaaWgcacatWaDgtDKacgaacaattacaRNWaatHtttStgttattaaMtgt +tgDcgtMgcatBtgcttcgcgaDWgagctgcgaggggVtaaScNatttacttaatgacag +cccccacatYScaMgtaggtYaNgttctgaMaacNaMRaacaaacaKctacatagYWctg +ttWaaataaaataRattagHacacaagcgKatacBttRttaagtatttccgatctHSaat +actcNttMaagtattMtgRtgaMgcataatHcMtaBSaRattagttgatHtMttaaKagg +YtaaBataSaVatactWtataVWgKgttaaaacagtgcgRatatacatVtHRtVYataSa +KtWaStVcNKHKttactatccctcatgWHatWaRcttactaggatctataDtDHBttata +aaaHgtacVtagaYttYaKcctattcttcttaataNDaaggaaaDYgcggctaaWSctBa +aNtgctggMBaKctaMVKagBaactaWaDaMaccYVtNtaHtVWtKgRtcaaNtYaNacg +gtttNattgVtttctgtBaWgtaattcaagtcaVWtactNggattctttaYtaaagccgc +tcttagHVggaYtgtNcDaVagctctctKgacgtatagYcctRYHDtgBattDaaDgccK +tcHaaStttMcctagtattgcRgWBaVatHaaaataYtgtttagMDMRtaataaggatMt +ttctWgtNtgtgaaaaMaatatRtttMtDgHHtgtcattttcWattRSHcVagaagtacg +ggtaKVattKYagactNaatgtttgKMMgYNtcccgSKttctaStatatNVataYHgtNa +BKRgNacaactgatttcctttaNcgatttctctataScaHtataRagtcRVttacDSDtt +aRtSatacHgtSKacYagttMHtWataggatgactNtatSaNctataVtttRNKtgRacc +tttYtatgttactttttcctttaaacatacaHactMacacggtWataMtBVacRaSaatc +cgtaBVttccagccBcttaRKtgtgcctttttRtgtcagcRttKtaaacKtaaatctcac +aattgcaNtSBaaccgggttattaaBcKatDagttactcttcattVtttHaaggctKKga +tacatcBggScagtVcacattttgaHaDSgHatRMaHWggtatatRgccDttcgtatcga +aacaHtaagttaRatgaVacttagattVKtaaYttaaatcaNatccRttRRaMScNaaaD +gttVHWgtcHaaHgacVaWtgttScactaagSgttatcttagggDtaccagWattWtRtg +ttHWHacgattBtgVcaYatcggttgagKcWtKKcaVtgaYgWctgYggVctgtHgaNcV +taBtWaaYatcDRaaRtSctgaHaYRttagatMatgcatttNattaDttaattgttctaa +ccctcccctagaWBtttHtBccttagaVaatMcBHagaVcWcagBVttcBtaYMccagat +gaaaaHctctaacgttagNWRtcggattNatcRaNHttcagtKttttgWatWttcSaNgg +gaWtactKKMaacatKatacNattgctWtatctaVgagctatgtRaHtYcWcttagccaa +tYttWttaWSSttaHcaaaaagVacVgtaVaRMgattaVcDactttcHHggHRtgNcctt +tYatcatKgctcctctatVcaaaaKaaaagtatatctgMtWtaaaacaStttMtcgactt +taSatcgDataaactaaacaagtaaVctaggaSccaatMVtaaSKNVattttgHccatca +cBVctgcaVatVttRtactgtVcaattHgtaaattaaattttYtatattaaRSgYtgBag +aHSBDgtagcacRHtYcBgtcacttacactaYcgctWtattgSHtSatcataaatataHt +cgtYaaMNgBaatttaRgaMaatatttBtttaaaHHKaatctgatWatYaacttMctctt +ttVctagctDaaagtaVaKaKRtaacBgtatccaaccactHHaagaagaaggaNaaatBW +attccgStaMSaMatBttgcatgRSacgttVVtaaDMtcSgVatWcaSatcttttVatag +ttactttacgatcaccNtaDVgSRcgVcgtgaacgaNtaNatatagtHtMgtHcMtagaa +attBgtataRaaaacaYKgtRccYtatgaagtaataKgtaaMttgaaRVatgcagaKStc +tHNaaatctBBtcttaYaBWHgtVtgacagcaRcataWctcaBcYacYgatDgtDHccta +aagacYRcaggattHaYgtKtaatgcVcaataMYacccatatcacgWDBtgaatcBaata +cKcttRaRtgatgaBDacggtaattaaYtataStgVHDtDctgactcaaatKtacaatgc +gYatBtRaDatHaactgtttatatDttttaaaKVccYcaaccNcBcgHaaVcattHctcg +attaaatBtatgcaaaaatYMctSactHatacgaWacattacMBgHttcgaatVaaaaca +BatatVtctgaaaaWtctRacgBMaatSgRgtgtcgactatcRtattaScctaStagKga +DcWgtYtDDWKRgRtHatRtggtcgaHgggcgtattaMgtcagccaBggWVcWctVaaat +tcgNaatcKWagcNaHtgaaaSaaagctcYctttRVtaaaatNtataaccKtaRgtttaM +tgtKaBtRtNaggaSattHatatWactcagtgtactaKctatttgRYYatKatgtccgtR +tttttatttaatatVgKtttgtatgtNtataRatWYNgtRtHggtaaKaYtKSDcatcKg +taaYatcSRctaVtSMWtVtRWHatttagataDtVggacagVcgKWagBgatBtaaagNc +aRtagcataBggactaacacRctKgttaatcctHgDgttKHHagttgttaatgHBtatHc +DaagtVaBaRccctVgtgDtacRHSctaagagcggWYaBtSaKtHBtaaactYacgNKBa +VYgtaacttagtVttcttaatgtBtatMtMtttaattaatBWccatRtttcatagVgMMt +agctStKctaMactacDNYgKYHgaWcgaHgagattacVgtttgtRaSttaWaVgataat +gtgtYtaStattattMtNgWtgttKaccaatagNYttattcgtatHcWtctaaaNVYKKt +tWtggcDtcgaagtNcagatacgcattaagaccWctgcagcttggNSgaNcHggatgtVt +catNtRaaBNcHVagagaaBtaaSggDaatWaatRccaVgggStctDaacataKttKatt +tggacYtattcSatcttagcaatgaVBMcttDattctYaaRgatgcattttNgVHtKcYR +aatRKctgtaaacRatVSagctgtWacBtKVatctgttttKcgtctaaDcaagtatcSat +aWVgcKKataWaYttcccSaatgaaaacccWgcRctWatNcWtBRttYaattataaNgac +acaatagtttVNtataNaYtaatRaVWKtBatKagtaatataDaNaaaaataMtaagaaS +tccBcaatNgaataWtHaNactgtcDtRcYaaVaaaaaDgtttRatctatgHtgttKtga +aNSgatactttcgagWaaatctKaaDaRttgtggKKagcDgataaattgSaacWaVtaNM +acKtcaDaaatttctRaaVcagNacaScRBatatctRatcctaNatWgRtcDcSaWSgtt +RtKaRtMtKaatgttBHcYaaBtgatSgaSWaScMgatNtctcctatttctYtatMatMt +RRtSaattaMtagaaaaStcgVgRttSVaScagtgDtttatcatcatacRcatatDctta +tcatVRtttataaHtattcYtcaaaatactttgVctagtaaYttagatagtSYacKaaac +gaaKtaaatagataatSatatgaaatSgKtaatVtttatcctgKHaatHattagaaccgt +YaaHactRcggSBNgtgctaaBagBttgtRttaaattYtVRaaaattgtaatVatttctc +ttcatgBcVgtgKgaHaaatattYatagWacNctgaaMcgaattStagWaSgtaaKagtt +ttaagaDgatKcctgtaHtcatggKttVDatcaaggtYcgccagNgtgcVttttagagat +gctaccacggggtNttttaSHaNtatNcctcatSaaVgtactgBHtagcaYggYVKNgta +KBcRttgaWatgaatVtagtcgattYgatgtaatttacDacSctgctaaaStttaWMagD +aaatcaVYctccgggcgaVtaaWtStaKMgDtttcaaMtVgBaatccagNaaatcYRMBg +gttWtaaScKttMWtYataRaDBMaDataatHBcacDaaKDactaMgagttDattaHatH +taYatDtattDcRNStgaatattSDttggtattaaNSYacttcDMgYgBatWtaMagact +VWttctttgYMaYaacRgHWaattgRtaagcattctMKVStatactacHVtatgatcBtV +NataaBttYtSttacKgggWgYDtgaVtYgatDaacattYgatggtRDaVDttNactaSa +MtgNttaacaaSaBStcDctaccacagacgcaHatMataWKYtaYattMcaMtgSttDag +cHacgatcaHttYaKHggagttccgatYcaatgatRaVRcaagatcagtatggScctata +ttaNtagcgacgtgKaaWaactSgagtMYtcttccaKtStaacggMtaagNttattatcg +tctaRcactctctDtaacWYtgaYaSaagaWtNtatttRacatgNaatgttattgWDDcN +aHcctgaaHacSgaataaRaataMHttatMtgaSDSKatatHHaNtacagtccaYatWtc +actaactatKDacSaStcggataHgYatagKtaatKagStaNgtatactatggRHacttg +tattatgtDVagDVaRctacMYattDgtttYgtctatggtKaRSttRccRtaaccttaga +gRatagSaaMaacgcaNtatgaaatcaRaagataatagatactcHaaYKBctccaagaRa +BaStNagataggcgaatgaMtagaatgtcaKttaaatgtaWcaBttaatRcggtgNcaca +aKtttScRtWtgcatagtttWYaagBttDKgcctttatMggNttattBtctagVtacata +aaYttacacaaRttcYtWttgHcaYYtaMgBaBatctNgcDtNttacgacDcgataaSat +YaSttWtcctatKaatgcagHaVaacgctgcatDtgttaSataaaaYSNttatagtaNYt +aDaaaNtggggacttaBggcHgcgtNtaaMcctggtVtaKcgNacNtatVaSWctWtgaW +cggNaBagctctgaYataMgaagatBSttctatacttgtgtKtaattttRagtDtacata +tatatgatNHVgBMtKtaKaNttDHaagatactHaccHtcatttaaagttVaMcNgHata +tKtaNtgYMccttatcaaNagctggacStttcNtggcaVtattactHaSttatgNMVatt +MMDtMactattattgWMSgtHBttStStgatatRaDaagattttctatMtaaaaaggtac +taaVttaSacNaatactgMttgacHaHRttgMacaaaatagttaatatWKRgacDgaRta +tatttattatcYttaWtgtBRtWatgHaaattHataagtVaDtWaVaWtgStcgtMSgaS +RgMKtaaataVacataatgtaSaatttagtcgaaHtaKaatgcacatcggRaggSKctDc +agtcSttcccStYtccRtctctYtcaaKcgagtaMttttcRaYDttgttatctaatcata +NctctgctatcaMatactataggDaHaaSttMtaDtcNatataattctMcStaaBYtaNa +gatgtaatHagagSttgWHVcttatKaYgDctcttggtgttMcRaVgSgggtagacaata +aDtaattSaDaNaHaBctattgNtaccaaRgaVtKNtaaYggHtaKKgHcatctWtctDt +ttctttggSDtNtaStagttataaacaattgcaBaBWggHgcaaaBtYgctaatgaaatW +cDcttHtcMtWWattBHatcatcaaatctKMagtDNatttWaBtHaaaNgMttaaStagt +tctctaatDtcRVaYttgttMtRtgtcaSaaYVgSWDRtaatagctcagDgcWWaaaBaa +RaBctgVgggNgDWStNaNBKcBctaaKtttDcttBaaggBttgaccatgaaaNgttttt +tttatctatgttataccaaDRaaSagtaVtDtcaWatBtacattaWacttaSgtattggD +gKaaatScaattacgWcagKHaaccaYcRcaRttaDttRtttHgaHVggcttBaRgtccc +tDatKaVtKtcRgYtaKttacgtatBtStaagcaattaagaRgBagSaattccSWYttta +ttVaataNctgHgttaaNBgcVYgtRtcccagWNaaaacaDNaBcaaaaRVtcWMgBagM +tttattacgDacttBtactatcattggaaatVccggttRttcatagttVYcatYaSHaHc +ttaaagcNWaHataaaRWtctVtRYtagHtaaaYMataHYtNBctNtKaatattStgaMc +BtRgctaKtgcScSttDgYatcVtggaaKtaagatWccHccgKYctaNNctacaWctttt +gcRtgtVcgaKttcMRHgctaHtVaataaDtatgKDcttatBtDttggNtacttttMtga +acRattaaNagaactcaaaBBVtcDtcgaStaDctgaaaSgttMaDtcgttcaccaaaag +gWtcKcgSMtcDtatgtttStaaBtatagDcatYatWtaaaBacaKgcaDatgRggaaYc +taRtccagattDaWtttggacBaVcHtHtaacDacYgtaatataMagaatgHMatcttat +acgtatttttatattacHactgttataMgStYaattYaccaattgagtcaaattaYtgta +tcatgMcaDcgggtcttDtKgcatgWRtataatatRacacNRBttcHtBgcRttgtgcgt +catacMtttBctatctBaatcattMttMYgattaaVYatgDaatVagtattDacaacDMa +tcMtHcccataagatgBggaccattVWtRtSacatgctcaaggggYtttDtaaNgNtaaB +atggaatgtctRtaBgBtcNYatatNRtagaacMgagSaSDDSaDcctRagtVWSHtVSR +ggaacaBVaccgtttaStagaacaMtactccagtttVctaaRaaHttNcttagcaattta +ttaatRtaaaatctaacDaBttggSagagctacHtaaRWgattcaaBtctRtSHaNtgta +cattVcaHaNaagtataccacaWtaRtaaVKgMYaWgttaKggKMtKcgWatcaDatYtK +SttgtacgaccNctSaattcDcatcttcaaaDKttacHtggttHggRRaRcaWacaMtBW +VHSHgaaMcKattgtaRWttScNattBBatYtaNRgcggaagacHSaattRtttcYgacc +BRccMacccKgatgaacttcgDgHcaaaaaRtatatDtatYVtttttHgSHaSaatagct +NYtaHYaVYttattNtttgaaaYtaKttWtctaNtgagaaaNctNDctaaHgttagDcRt +tatagccBaacgcaRBtRctRtggtaMYYttWtgataatcgaataattattataVaaaaa +ttacNRVYcaaMacNatRttcKatMctgaagactaattataaYgcKcaSYaatMNctcaa +cgtgatttttBacNtgatDccaattattKWWcattttatatatgatBcDtaaaagttgaa +VtaHtaHHtBtataRBgtgDtaataMttRtDgDcttattNtggtctatctaaBcatctaR 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+gatgtaaatgaacacctcctaatggttgtgttaaccacaaacccctgggtgaatctgatt +agccaacccagtgatctgatttcagttgtcaaatctcttttttataactaccttttgttt +ccataatttaaccggatctcataatgaacaaacgggtagaataatggtagcacatagcga +gcttgtctattcagaaatatggcctactcagaatgtattctccaaatcagtgttatgcga +aacgtaattttacgtgtaataatgatgatttcttatcggttccttgtactacaatactct +tgcccaacaaatactaagcataacagcaaaattcgaatccccctccttttaataaatggt +ttttcaatatagccgattcgtattcgttagtctttcaccaactattaacctggcatctaa +ttaataaaatcaccaaaggactctataatatgacagtcacttcggcctcttttaagacag +ttgattattgcaggtccgcaattgatggtgacatgcacaattagttagaatccgactatg +gagacaattaacaattgtagtgcccatttggtccagttgacttcaaccacgagttataaa +ggtattttaatttatagtcgatagtaccaacaacaagcacaatcataattatgttagaaa +acccagggggtaatgctctaaatccagctttaaggccagagtgcactatgaaatcgccat +tgatcattgtgtcattcgctgaacttggtgtctaggaggtgccgagtgagaatatcagat +accttatgaagcaacgattatatctggactagatcatgatgatcggaataaaacattgaa +ataagtccttatcaaggagcataaacattttatttaatttatacttcgtaaataaattca +gaattttttttcaagacattaatctgagtaaatgacggctagaaagggttcctactcgaa +tcgtagcctacgcatgtgggcagtaacctggcttgcgtttttactgaaacaaaggttcac +cggaaagaaggctgccacttttagcttcttgacgatctttagcgtcatatttttagatta diff --git a/client/rsh/inst/benchmarks/shootout/fasta/fasta4000.txt b/client/rsh/inst/benchmarks/shootout/fasta/fasta4000.txt new file mode 100644 index 000000000..a68d29388 --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/fasta/fasta4000.txt @@ -0,0 +1,671 @@ +>ONE Homo sapiens alu +GGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGA +TCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACT +AAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAG +GCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCG +CCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGT +GGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCA +GGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAA +TTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAG +AATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCA +GCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGT +AATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACC +AGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTG +GTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACC +CGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAG +AGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTT +TGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACA +TGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCT +GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCG +TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA +TACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGA +GGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACT +GCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTC +ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGT +TCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGC +CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG +CTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTG +GGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCC +CAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCT +GGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGC +GCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGA +GGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGA +GACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGA +GGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTG +AAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAAT +CCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCA +GTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAA +AAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGC +GGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCT +ACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGG +GAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATC +GCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGC +GGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGG +TCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAA +AAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAG +GAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACT +CCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCC +TGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAG +ACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGC +GTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGA +ACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGA +CAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCA +CTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCA +ACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCG +CCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGG +AGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTC +CGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCG +AGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACC +CCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAG +CTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAG +CCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGG +CCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATC +ACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAA +AAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGC +TGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCC +ACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGG +CTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGG +AGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATT +AGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAA +TCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGC +CTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAA +TCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAG +CCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGT +GGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCG +GGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAG +CGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTG +GGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATG +GTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGT +AATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTT +GCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCT +CAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCG +GGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTC +TCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACT +CGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAG +ATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGG +CGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTG +AGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATA +CAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGG +CAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGC +ACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCAC +GCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTC +GAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCG +GGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCT +TGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGG +CGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCA +GCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGG +CCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGC +GCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGG +CGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGA +CTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGG +CCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAA +ACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCC +CAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGT +GAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAA +AGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGG +ATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTAC +TAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGA +GGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGC +GCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGG +TGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTC +AGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAA +ATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGA +GAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCC +AGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTG +TAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGAC +CAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGT +GGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAAC +CCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACA +GAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACT +TTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAAC +ATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCC +TGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAG +GTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCG +TCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAG +GCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCC +GTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCT +ACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCC +GAGATCGCGCCACTGCACTC +>TWO IUB ambiguity codes +cttBtatcatatgctaKggNcataaaSatgtaaaDcDRtBggDtctttataattcBgtcg +tactDtDagcctatttSVHtHttKtgtHMaSattgWaHKHttttagacatWatgtRgaaa +NtactMcSMtYtcMgRtacttctWBacgaaatatagScDtttgaagacacatagtVgYgt +cattHWtMMWcStgttaggKtSgaYaaccWStcgBttgcgaMttBYatcWtgacaYcaga +gtaBDtRacttttcWatMttDBcatWtatcttactaBgaYtcttgttttttttYaaScYa +HgtgttNtSatcMtcVaaaStccRcctDaataataStcYtRDSaMtDttgttSagtRRca +tttHatSttMtWgtcgtatSSagactYaaattcaMtWatttaSgYttaRgKaRtccactt +tattRggaMcDaWaWagttttgacatgttctacaaaRaatataataaMttcgDacgaSSt +acaStYRctVaNMtMgtaggcKatcttttattaaaaagVWaHKYagtttttatttaacct +tacgtVtcVaattVMBcttaMtttaStgacttagattWWacVtgWYagWVRctDattBYt +gtttaagaagattattgacVatMaacattVctgtBSgaVtgWWggaKHaatKWcBScSWa +accRVacacaaactaccScattRatatKVtactatatttHttaagtttSKtRtacaaagt +RDttcaaaaWgcacatWaDgtDKacgaacaattacaRNWaatHtttStgttattaaMtgt +tgDcgtMgcatBtgcttcgcgaDWgagctgcgaggggVtaaScNatttacttaatgacag +cccccacatYScaMgtaggtYaNgttctgaMaacNaMRaacaaacaKctacatagYWctg +ttWaaataaaataRattagHacacaagcgKatacBttRttaagtatttccgatctHSaat +actcNttMaagtattMtgRtgaMgcataatHcMtaBSaRattagttgatHtMttaaKagg +YtaaBataSaVatactWtataVWgKgttaaaacagtgcgRatatacatVtHRtVYataSa +KtWaStVcNKHKttactatccctcatgWHatWaRcttactaggatctataDtDHBttata +aaaHgtacVtagaYttYaKcctattcttcttaataNDaaggaaaDYgcggctaaWSctBa +aNtgctggMBaKctaMVKagBaactaWaDaMaccYVtNtaHtVWtKgRtcaaNtYaNacg +gtttNattgVtttctgtBaWgtaattcaagtcaVWtactNggattctttaYtaaagccgc +tcttagHVggaYtgtNcDaVagctctctKgacgtatagYcctRYHDtgBattDaaDgccK +tcHaaStttMcctagtattgcRgWBaVatHaaaataYtgtttagMDMRtaataaggatMt +ttctWgtNtgtgaaaaMaatatRtttMtDgHHtgtcattttcWattRSHcVagaagtacg +ggtaKVattKYagactNaatgtttgKMMgYNtcccgSKttctaStatatNVataYHgtNa +BKRgNacaactgatttcctttaNcgatttctctataScaHtataRagtcRVttacDSDtt +aRtSatacHgtSKacYagttMHtWataggatgactNtatSaNctataVtttRNKtgRacc +tttYtatgttactttttcctttaaacatacaHactMacacggtWataMtBVacRaSaatc +cgtaBVttccagccBcttaRKtgtgcctttttRtgtcagcRttKtaaacKtaaatctcac +aattgcaNtSBaaccgggttattaaBcKatDagttactcttcattVtttHaaggctKKga +tacatcBggScagtVcacattttgaHaDSgHatRMaHWggtatatRgccDttcgtatcga +aacaHtaagttaRatgaVacttagattVKtaaYttaaatcaNatccRttRRaMScNaaaD +gttVHWgtcHaaHgacVaWtgttScactaagSgttatcttagggDtaccagWattWtRtg +ttHWHacgattBtgVcaYatcggttgagKcWtKKcaVtgaYgWctgYggVctgtHgaNcV +taBtWaaYatcDRaaRtSctgaHaYRttagatMatgcatttNattaDttaattgttctaa +ccctcccctagaWBtttHtBccttagaVaatMcBHagaVcWcagBVttcBtaYMccagat +gaaaaHctctaacgttagNWRtcggattNatcRaNHttcagtKttttgWatWttcSaNgg +gaWtactKKMaacatKatacNattgctWtatctaVgagctatgtRaHtYcWcttagccaa +tYttWttaWSSttaHcaaaaagVacVgtaVaRMgattaVcDactttcHHggHRtgNcctt +tYatcatKgctcctctatVcaaaaKaaaagtatatctgMtWtaaaacaStttMtcgactt +taSatcgDataaactaaacaagtaaVctaggaSccaatMVtaaSKNVattttgHccatca +cBVctgcaVatVttRtactgtVcaattHgtaaattaaattttYtatattaaRSgYtgBag +aHSBDgtagcacRHtYcBgtcacttacactaYcgctWtattgSHtSatcataaatataHt +cgtYaaMNgBaatttaRgaMaatatttBtttaaaHHKaatctgatWatYaacttMctctt +ttVctagctDaaagtaVaKaKRtaacBgtatccaaccactHHaagaagaaggaNaaatBW +attccgStaMSaMatBttgcatgRSacgttVVtaaDMtcSgVatWcaSatcttttVatag +ttactttacgatcaccNtaDVgSRcgVcgtgaacgaNtaNatatagtHtMgtHcMtagaa +attBgtataRaaaacaYKgtRccYtatgaagtaataKgtaaMttgaaRVatgcagaKStc +tHNaaatctBBtcttaYaBWHgtVtgacagcaRcataWctcaBcYacYgatDgtDHccta +aagacYRcaggattHaYgtKtaatgcVcaataMYacccatatcacgWDBtgaatcBaata +cKcttRaRtgatgaBDacggtaattaaYtataStgVHDtDctgactcaaatKtacaatgc +gYatBtRaDatHaactgtttatatDttttaaaKVccYcaaccNcBcgHaaVcattHctcg +attaaatBtatgcaaaaatYMctSactHatacgaWacattacMBgHttcgaatVaaaaca +BatatVtctgaaaaWtctRacgBMaatSgRgtgtcgactatcRtattaScctaStagKga +DcWgtYtDDWKRgRtHatRtggtcgaHgggcgtattaMgtcagccaBggWVcWctVaaat +tcgNaatcKWagcNaHtgaaaSaaagctcYctttRVtaaaatNtataaccKtaRgtttaM +tgtKaBtRtNaggaSattHatatWactcagtgtactaKctatttgRYYatKatgtccgtR +tttttatttaatatVgKtttgtatgtNtataRatWYNgtRtHggtaaKaYtKSDcatcKg +taaYatcSRctaVtSMWtVtRWHatttagataDtVggacagVcgKWagBgatBtaaagNc +aRtagcataBggactaacacRctKgttaatcctHgDgttKHHagttgttaatgHBtatHc +DaagtVaBaRccctVgtgDtacRHSctaagagcggWYaBtSaKtHBtaaactYacgNKBa +VYgtaacttagtVttcttaatgtBtatMtMtttaattaatBWccatRtttcatagVgMMt +agctStKctaMactacDNYgKYHgaWcgaHgagattacVgtttgtRaSttaWaVgataat +gtgtYtaStattattMtNgWtgttKaccaatagNYttattcgtatHcWtctaaaNVYKKt +tWtggcDtcgaagtNcagatacgcattaagaccWctgcagcttggNSgaNcHggatgtVt +catNtRaaBNcHVagagaaBtaaSggDaatWaatRccaVgggStctDaacataKttKatt +tggacYtattcSatcttagcaatgaVBMcttDattctYaaRgatgcattttNgVHtKcYR +aatRKctgtaaacRatVSagctgtWacBtKVatctgttttKcgtctaaDcaagtatcSat +aWVgcKKataWaYttcccSaatgaaaacccWgcRctWatNcWtBRttYaattataaNgac +acaatagtttVNtataNaYtaatRaVWKtBatKagtaatataDaNaaaaataMtaagaaS +tccBcaatNgaataWtHaNactgtcDtRcYaaVaaaaaDgtttRatctatgHtgttKtga +aNSgatactttcgagWaaatctKaaDaRttgtggKKagcDgataaattgSaacWaVtaNM +acKtcaDaaatttctRaaVcagNacaScRBatatctRatcctaNatWgRtcDcSaWSgtt +RtKaRtMtKaatgttBHcYaaBtgatSgaSWaScMgatNtctcctatttctYtatMatMt +RRtSaattaMtagaaaaStcgVgRttSVaScagtgDtttatcatcatacRcatatDctta +tcatVRtttataaHtattcYtcaaaatactttgVctagtaaYttagatagtSYacKaaac +gaaKtaaatagataatSatatgaaatSgKtaatVtttatcctgKHaatHattagaaccgt +YaaHactRcggSBNgtgctaaBagBttgtRttaaattYtVRaaaattgtaatVatttctc +ttcatgBcVgtgKgaHaaatattYatagWacNctgaaMcgaattStagWaSgtaaKagtt +ttaagaDgatKcctgtaHtcatggKttVDatcaaggtYcgccagNgtgcVttttagagat +gctaccacggggtNttttaSHaNtatNcctcatSaaVgtactgBHtagcaYggYVKNgta +KBcRttgaWatgaatVtagtcgattYgatgtaatttacDacSctgctaaaStttaWMagD +aaatcaVYctccgggcgaVtaaWtStaKMgDtttcaaMtVgBaatccagNaaatcYRMBg +gttWtaaScKttMWtYataRaDBMaDataatHBcacDaaKDactaMgagttDattaHatH +taYatDtattDcRNStgaatattSDttggtattaaNSYacttcDMgYgBatWtaMagact +VWttctttgYMaYaacRgHWaattgRtaagcattctMKVStatactacHVtatgatcBtV +NataaBttYtSttacKgggWgYDtgaVtYgatDaacattYgatggtRDaVDttNactaSa +MtgNttaacaaSaBStcDctaccacagacgcaHatMataWKYtaYattMcaMtgSttDag +cHacgatcaHttYaKHggagttccgatYcaatgatRaVRcaagatcagtatggScctata +ttaNtagcgacgtgKaaWaactSgagtMYtcttccaKtStaacggMtaagNttattatcg +tctaRcactctctDtaacWYtgaYaSaagaWtNtatttRacatgNaatgttattgWDDcN +aHcctgaaHacSgaataaRaataMHttatMtgaSDSKatatHHaNtacagtccaYatWtc +actaactatKDacSaStcggataHgYatagKtaatKagStaNgtatactatggRHacttg +tattatgtDVagDVaRctacMYattDgtttYgtctatggtKaRSttRccRtaaccttaga +gRatagSaaMaacgcaNtatgaaatcaRaagataatagatactcHaaYKBctccaagaRa +BaStNagataggcgaatgaMtagaatgtcaKttaaatgtaWcaBttaatRcggtgNcaca +aKtttScRtWtgcatagtttWYaagBttDKgcctttatMggNttattBtctagVtacata +aaYttacacaaRttcYtWttgHcaYYtaMgBaBatctNgcDtNttacgacDcgataaSat 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+gacaggctcttggagtcgatcttctgtttgtatgcatgtgatcatatagatgaataagcg +atgcgactagttagggcatagtatagatctgtgtatacagttcagctgaacgtccgcgag +tggaagtacagctgagatctatcctaaaatgcaaccatatcgttcacacatgatatgaac +ccagggggaaacattgagttcagttaaattggcagcgaatcccccaagaagaaggcggag +tgacgttgaacgggcttatggtttttcagtacttcctccgtataagttgagcgaaatgta +aacagaataatcgttgtgttaacaacattaaaatcgcggaatatgatgagaatacacagt +gtgagcatttcacttgtaaaatatctttggtagaacttactttgctttaaatatgttaaa +ccgatctaataatctacaaaacggtagattttgcctagcacattgcgtccttctctattc +agatagaggcaatactcagaaggttttatccaaagcactgtgttgactaacctaagtttt +agtctaataatcatgattgattataggtgccgtggactacatgactcgtccacaaataat +acttagcagatcagcaattggccaagcacccgacttttatttaatggttgtgcaatagtc +cagattcgtattcgggactctttcaaataatagtttcctggcatctaagtaagaaaagct +cataaggaagcgatattatgacacgctcttccgccgctgttttgaaacttgagtattgct +cgtccgaaattgagggtcacttcaaaatttactgagaagacgaagatcgactaaagttaa +aatgctagtccacagttggtcaagttgaattcatccacgagttatatagctattttaatt +tatagtcgagtgtacaaaaaacatccacaataagatttatcttagaataacaacccccgt +atcatcgaaatcctccgttatggcctgactcctcgagcttatagcatttgtgctggcgct +cttgccaggaacttgctcgcgaggtggtgacgagtgagatgatcagtttcattatgatga +tacgattttatcgcgactagttaatcatcatagcaagtaaaatttgaattatgtcattat +catgctccattaacaggtta diff --git a/client/rsh/inst/benchmarks/shootout/fasta/fasta5000.txt b/client/rsh/inst/benchmarks/shootout/fasta/fasta5000.txt new file mode 100644 index 000000000..316d72d80 --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/fasta/fasta5000.txt @@ -0,0 +1,837 @@ +>ONE Homo sapiens alu +GGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGA +TCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACT +AAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAG +GCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCG +CCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGT +GGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCA +GGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAA +TTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAG +AATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCA +GCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGT +AATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACC +AGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTG +GTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACC +CGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAG +AGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTT +TGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACA +TGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCT +GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCG +TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA +TACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGA +GGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACT +GCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTC +ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGT +TCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGC +CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG +CTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTG +GGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCC +CAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCT +GGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGC +GCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGA +GGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGA +GACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGA +GGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTG +AAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAAT +CCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCA +GTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAA +AAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGC +GGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCT +ACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGG +GAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATC +GCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGC +GGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGG +TCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAA +AAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAG +GAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACT +CCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCC +TGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAG +ACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGC +GTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGA +ACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGA +CAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCA +CTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCA +ACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCG +CCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGG +AGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTC +CGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCG +AGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACC +CCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAG +CTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAG +CCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGG +CCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATC +ACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAA +AAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGC +TGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCC +ACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGG +CTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGG +AGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATT +AGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAA +TCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGC +CTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAA +TCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAG +CCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGT +GGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCG +GGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAG +CGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTG +GGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATG +GTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGT +AATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTT +GCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCT +CAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCG +GGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTC +TCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACT +CGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAG +ATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGG +CGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTG +AGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATA +CAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGG +CAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGC +ACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCAC +GCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTC +GAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCG +GGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCT +TGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGG +CGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCA +GCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGG +CCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGC +GCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGG +CGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGA +CTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGG +CCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAA +ACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCC +CAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGT +GAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAA +AGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGG +ATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTAC +TAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGA +GGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGC +GCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGG +TGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTC +AGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAA +ATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGA +GAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCC +AGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTG +TAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGAC +CAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGT +GGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAAC +CCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACA +GAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACT +TTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAAC +ATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCC +TGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAG +GTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCG +TCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAG +GCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCC +GTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCT +ACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCC +GAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCC +GGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCAC +CTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAA +ATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTG +AGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCAC +TGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCT +CACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAG +TTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAG +CCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATC +GCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCT +GGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATC +CCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCC +TGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGG +CGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGG +AGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCG +AGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGG +AGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGT +GAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAA +TCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGC +AGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCA +AAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGG +CGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTC +TACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCG +GGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGAT +CGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCG +CGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAG +GTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACA +AAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCA +GGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCAC +TCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGC +CTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGA +GACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGG +CGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTG +AACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCC +>TWO IUB ambiguity codes +cttBtatcatatgctaKggNcataaaSatgtaaaDcDRtBggDtctttataattcBgtcg +tactDtDagcctatttSVHtHttKtgtHMaSattgWaHKHttttagacatWatgtRgaaa +NtactMcSMtYtcMgRtacttctWBacgaaatatagScDtttgaagacacatagtVgYgt +cattHWtMMWcStgttaggKtSgaYaaccWStcgBttgcgaMttBYatcWtgacaYcaga +gtaBDtRacttttcWatMttDBcatWtatcttactaBgaYtcttgttttttttYaaScYa +HgtgttNtSatcMtcVaaaStccRcctDaataataStcYtRDSaMtDttgttSagtRRca +tttHatSttMtWgtcgtatSSagactYaaattcaMtWatttaSgYttaRgKaRtccactt +tattRggaMcDaWaWagttttgacatgttctacaaaRaatataataaMttcgDacgaSSt +acaStYRctVaNMtMgtaggcKatcttttattaaaaagVWaHKYagtttttatttaacct +tacgtVtcVaattVMBcttaMtttaStgacttagattWWacVtgWYagWVRctDattBYt +gtttaagaagattattgacVatMaacattVctgtBSgaVtgWWggaKHaatKWcBScSWa +accRVacacaaactaccScattRatatKVtactatatttHttaagtttSKtRtacaaagt +RDttcaaaaWgcacatWaDgtDKacgaacaattacaRNWaatHtttStgttattaaMtgt +tgDcgtMgcatBtgcttcgcgaDWgagctgcgaggggVtaaScNatttacttaatgacag +cccccacatYScaMgtaggtYaNgttctgaMaacNaMRaacaaacaKctacatagYWctg +ttWaaataaaataRattagHacacaagcgKatacBttRttaagtatttccgatctHSaat +actcNttMaagtattMtgRtgaMgcataatHcMtaBSaRattagttgatHtMttaaKagg +YtaaBataSaVatactWtataVWgKgttaaaacagtgcgRatatacatVtHRtVYataSa +KtWaStVcNKHKttactatccctcatgWHatWaRcttactaggatctataDtDHBttata +aaaHgtacVtagaYttYaKcctattcttcttaataNDaaggaaaDYgcggctaaWSctBa +aNtgctggMBaKctaMVKagBaactaWaDaMaccYVtNtaHtVWtKgRtcaaNtYaNacg +gtttNattgVtttctgtBaWgtaattcaagtcaVWtactNggattctttaYtaaagccgc +tcttagHVggaYtgtNcDaVagctctctKgacgtatagYcctRYHDtgBattDaaDgccK +tcHaaStttMcctagtattgcRgWBaVatHaaaataYtgtttagMDMRtaataaggatMt +ttctWgtNtgtgaaaaMaatatRtttMtDgHHtgtcattttcWattRSHcVagaagtacg +ggtaKVattKYagactNaatgtttgKMMgYNtcccgSKttctaStatatNVataYHgtNa +BKRgNacaactgatttcctttaNcgatttctctataScaHtataRagtcRVttacDSDtt +aRtSatacHgtSKacYagttMHtWataggatgactNtatSaNctataVtttRNKtgRacc +tttYtatgttactttttcctttaaacatacaHactMacacggtWataMtBVacRaSaatc +cgtaBVttccagccBcttaRKtgtgcctttttRtgtcagcRttKtaaacKtaaatctcac +aattgcaNtSBaaccgggttattaaBcKatDagttactcttcattVtttHaaggctKKga +tacatcBggScagtVcacattttgaHaDSgHatRMaHWggtatatRgccDttcgtatcga +aacaHtaagttaRatgaVacttagattVKtaaYttaaatcaNatccRttRRaMScNaaaD +gttVHWgtcHaaHgacVaWtgttScactaagSgttatcttagggDtaccagWattWtRtg +ttHWHacgattBtgVcaYatcggttgagKcWtKKcaVtgaYgWctgYggVctgtHgaNcV +taBtWaaYatcDRaaRtSctgaHaYRttagatMatgcatttNattaDttaattgttctaa +ccctcccctagaWBtttHtBccttagaVaatMcBHagaVcWcagBVttcBtaYMccagat +gaaaaHctctaacgttagNWRtcggattNatcRaNHttcagtKttttgWatWttcSaNgg +gaWtactKKMaacatKatacNattgctWtatctaVgagctatgtRaHtYcWcttagccaa +tYttWttaWSSttaHcaaaaagVacVgtaVaRMgattaVcDactttcHHggHRtgNcctt +tYatcatKgctcctctatVcaaaaKaaaagtatatctgMtWtaaaacaStttMtcgactt +taSatcgDataaactaaacaagtaaVctaggaSccaatMVtaaSKNVattttgHccatca +cBVctgcaVatVttRtactgtVcaattHgtaaattaaattttYtatattaaRSgYtgBag +aHSBDgtagcacRHtYcBgtcacttacactaYcgctWtattgSHtSatcataaatataHt +cgtYaaMNgBaatttaRgaMaatatttBtttaaaHHKaatctgatWatYaacttMctctt +ttVctagctDaaagtaVaKaKRtaacBgtatccaaccactHHaagaagaaggaNaaatBW +attccgStaMSaMatBttgcatgRSacgttVVtaaDMtcSgVatWcaSatcttttVatag +ttactttacgatcaccNtaDVgSRcgVcgtgaacgaNtaNatatagtHtMgtHcMtagaa +attBgtataRaaaacaYKgtRccYtatgaagtaataKgtaaMttgaaRVatgcagaKStc +tHNaaatctBBtcttaYaBWHgtVtgacagcaRcataWctcaBcYacYgatDgtDHccta +aagacYRcaggattHaYgtKtaatgcVcaataMYacccatatcacgWDBtgaatcBaata +cKcttRaRtgatgaBDacggtaattaaYtataStgVHDtDctgactcaaatKtacaatgc +gYatBtRaDatHaactgtttatatDttttaaaKVccYcaaccNcBcgHaaVcattHctcg +attaaatBtatgcaaaaatYMctSactHatacgaWacattacMBgHttcgaatVaaaaca +BatatVtctgaaaaWtctRacgBMaatSgRgtgtcgactatcRtattaScctaStagKga +DcWgtYtDDWKRgRtHatRtggtcgaHgggcgtattaMgtcagccaBggWVcWctVaaat +tcgNaatcKWagcNaHtgaaaSaaagctcYctttRVtaaaatNtataaccKtaRgtttaM +tgtKaBtRtNaggaSattHatatWactcagtgtactaKctatttgRYYatKatgtccgtR +tttttatttaatatVgKtttgtatgtNtataRatWYNgtRtHggtaaKaYtKSDcatcKg +taaYatcSRctaVtSMWtVtRWHatttagataDtVggacagVcgKWagBgatBtaaagNc +aRtagcataBggactaacacRctKgttaatcctHgDgttKHHagttgttaatgHBtatHc +DaagtVaBaRccctVgtgDtacRHSctaagagcggWYaBtSaKtHBtaaactYacgNKBa +VYgtaacttagtVttcttaatgtBtatMtMtttaattaatBWccatRtttcatagVgMMt +agctStKctaMactacDNYgKYHgaWcgaHgagattacVgtttgtRaSttaWaVgataat +gtgtYtaStattattMtNgWtgttKaccaatagNYttattcgtatHcWtctaaaNVYKKt 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+aagctgacgctggacgtgcgagtaatgtcagtctcttacatacactagtgactccaagtt +tcgtcaaaaacgccccctcccttctcgagcccactcacgctatgtattgacgcgaacttg +ttcgggatcagacttttcaggagttcggtcgcgtgtccctatgtgctaatatataagtta +gatcgcattagatgctaatctgaatacttatagacgaccttcaacgagaacgggtaccac +cttgaggctagagttaggtgtgaaacgacaggtagggacatataaaatttgagtgcggct +ttagttaagggtttaattacctactcaaacatcacgctcgcgcccttcgtacgtaatcga +ccatctagaggctaaggggactgtactaggtagtgattaatgatatcctagacgcacgtg +ccttagatcttcagactctgatggtccgcgatcaccgtaattgtagtcctccaactcgat +cactttgttggcgtcaaagaaattacgatatctaaatacttataatacaataaccaagga +tgagaatgactcatcgcgttggagttatattgcttgaagttctatggaatgaaagcacgt +tatctgccgtcccaatatctccagtgagctaattcattggacggtccactttgatcaatc +cccgaggagatgttcggacactttagtctgtaacacttagcgttgagaccacgaacaatt +gattactcagtcttgaaggtgttttccaaagttcattttaaataagactacgataggcct +ttcctattgatataaactacccggctctgttgttcgtgtgagtcgtacttctctgtgttt +ttctgattatagcaagattcgattcttagtgtaaacagcgatttttatttgacccgtcaa +tgagaagcgcataggatctaagcaaaattatcaagttgtgccacaaggtaagatctttcc +agttattgcaggtaggatgtatcccacgttgatagtatgaggtctgacgtcaactgtcta +ggagagttgaccgcgtgcgggtacaccggatttgcatcgatgttgagaacgcagaactcc +cactgtcgtggcggcgttcctgatatttagcaagaggcgttgataaagccctcatcatct +agatctcgacctcatctgccctcttgctccatcattttctacacagactactttcctatc +tacgttagtataattgctttctatcttagtatcatttagagcttctccgtcaacaggttc +gtgctattaaagttagtacgaaagggacaacttgtagcaacgcatttaatcggttttcga +ctacttcgcacaaaatcagataaagaagtttgtcattctattagacattgaattgcgcaa +ttgacttgtaccacttatgatcgaacactgaatcaagactgtgattaactaaaatagaca +agccactatatcaactaataaaaacgcccctggtggtcgaacatagttgactacaggata +attaattggactggagccattacattctctacaatcgtatcacttcccaagtagacaact +ttgaccttgtagtttcatgtacaaaaaaatgctttcgcag diff --git a/client/rsh/inst/benchmarks/shootout/fasta/fasta50000.txt b/client/rsh/inst/benchmarks/shootout/fasta/fasta50000.txt new file mode 100644 index 000000000..df812757a --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/fasta/fasta50000.txt @@ -0,0 +1,8337 @@ +>ONE Homo sapiens alu +GGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGA +TCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACT +AAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAG +GCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCG +CCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGT +GGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCA +GGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAA +TTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAG +AATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCA +GCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGT +AATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACC +AGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTG +GTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACC +CGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAG +AGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTT +TGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACA +TGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCT +GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCG +TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA +TACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGA +GGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACT +GCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTC +ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGT +TCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGC +CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG +CTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTG +GGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCC +CAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCT +GGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGC +GCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGA +GGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGA +GACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGA +GGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTG +AAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAAT +CCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCA +GTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAA +AAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGC +GGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCT +ACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGG +GAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATC +GCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGC +GGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGG +TCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAA +AAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAG +GAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACT +CCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCC +TGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAG +ACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGC +GTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGA +ACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGA +CAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCA +CTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCA +ACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCG +CCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGG +AGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTC +CGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCG +AGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACC 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+GGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCC +CAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCT +GGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGC +GCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGA +GGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGA +GACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGA +GGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTG +AAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAAT +CCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCA +GTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAA +AAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGC +GGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCT +ACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGG +GAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATC +GCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGC +GGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGG 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+GGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGC +GCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGG +TGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTC +AGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAA +ATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGA +GAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCC +AGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTG +TAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGAC +CAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGT +GGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAAC +CCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACA +GAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACT +TTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAAC +ATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCC +TGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAG +GTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCG +TCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAG +GCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCC +GTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCT +ACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCC +GAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCC +GGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCAC +CTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAA +ATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTG +AGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCAC +TGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCT +CACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAG +TTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAG +CCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATC +GCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCT +GGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATC +CCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCC 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+GAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCC +GGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCAC +CTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAA +ATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTG +AGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCAC +TGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCT +CACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAG +TTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAG +CCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATC +GCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCT +GGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATC +CCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCC +TGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGG +CGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGG +AGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCG +AGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGG +AGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGT +GAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAA +TCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGC +AGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCA +AAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGG +CGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTC +TACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCG +GGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGAT +CGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCG +CGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAG +GTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACA +AAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCA +GGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCAC +TCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGC +CTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGA +GACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGG +CGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTG +AACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCG +ACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGC +ACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCC +AACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGC +GCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCG +GAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACT +CCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCC +GAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAAC +CCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCA +GCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGA +GCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAG +GCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGAT +CACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTA +AAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGG +CTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGC +CACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTG +GCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAG +GAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAAT +TAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGA +ATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAG +CCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTA +ATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCA +GCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGG +TGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCC +GGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGA +GCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTT +GGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACAT +GGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTG +TAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGT +TGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTC +TCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGC +GGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGT +CTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTAC +TCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGA +GATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGG +GCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCT +GAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAAT +ACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAG +GCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTG +CACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCA +CGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTT +CGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCC +GGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGC +TTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGG +GCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCC +AGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTG +GCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCG +CGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAG +GCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAG +ACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAG +GCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGA +AACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATC +CCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAG +TGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAA +AAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCG +GATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTA +CTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGG +AGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCG +CGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCG +GTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGT +CAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAA +AATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGG +AGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTC +CAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCT +GTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGA +CCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAA +>TWO IUB ambiguity codes +cttBtatcatatgctaKggNcataaaSatgtaaaDcDRtBggDtctttataattcBgtcg +tactDtDagcctatttSVHtHttKtgtHMaSattgWaHKHttttagacatWatgtRgaaa +NtactMcSMtYtcMgRtacttctWBacgaaatatagScDtttgaagacacatagtVgYgt +cattHWtMMWcStgttaggKtSgaYaaccWStcgBttgcgaMttBYatcWtgacaYcaga +gtaBDtRacttttcWatMttDBcatWtatcttactaBgaYtcttgttttttttYaaScYa +HgtgttNtSatcMtcVaaaStccRcctDaataataStcYtRDSaMtDttgttSagtRRca +tttHatSttMtWgtcgtatSSagactYaaattcaMtWatttaSgYttaRgKaRtccactt +tattRggaMcDaWaWagttttgacatgttctacaaaRaatataataaMttcgDacgaSSt +acaStYRctVaNMtMgtaggcKatcttttattaaaaagVWaHKYagtttttatttaacct +tacgtVtcVaattVMBcttaMtttaStgacttagattWWacVtgWYagWVRctDattBYt +gtttaagaagattattgacVatMaacattVctgtBSgaVtgWWggaKHaatKWcBScSWa +accRVacacaaactaccScattRatatKVtactatatttHttaagtttSKtRtacaaagt +RDttcaaaaWgcacatWaDgtDKacgaacaattacaRNWaatHtttStgttattaaMtgt +tgDcgtMgcatBtgcttcgcgaDWgagctgcgaggggVtaaScNatttacttaatgacag +cccccacatYScaMgtaggtYaNgttctgaMaacNaMRaacaaacaKctacatagYWctg +ttWaaataaaataRattagHacacaagcgKatacBttRttaagtatttccgatctHSaat +actcNttMaagtattMtgRtgaMgcataatHcMtaBSaRattagttgatHtMttaaKagg +YtaaBataSaVatactWtataVWgKgttaaaacagtgcgRatatacatVtHRtVYataSa +KtWaStVcNKHKttactatccctcatgWHatWaRcttactaggatctataDtDHBttata +aaaHgtacVtagaYttYaKcctattcttcttaataNDaaggaaaDYgcggctaaWSctBa +aNtgctggMBaKctaMVKagBaactaWaDaMaccYVtNtaHtVWtKgRtcaaNtYaNacg +gtttNattgVtttctgtBaWgtaattcaagtcaVWtactNggattctttaYtaaagccgc +tcttagHVggaYtgtNcDaVagctctctKgacgtatagYcctRYHDtgBattDaaDgccK +tcHaaStttMcctagtattgcRgWBaVatHaaaataYtgtttagMDMRtaataaggatMt +ttctWgtNtgtgaaaaMaatatRtttMtDgHHtgtcattttcWattRSHcVagaagtacg +ggtaKVattKYagactNaatgtttgKMMgYNtcccgSKttctaStatatNVataYHgtNa +BKRgNacaactgatttcctttaNcgatttctctataScaHtataRagtcRVttacDSDtt +aRtSatacHgtSKacYagttMHtWataggatgactNtatSaNctataVtttRNKtgRacc +tttYtatgttactttttcctttaaacatacaHactMacacggtWataMtBVacRaSaatc +cgtaBVttccagccBcttaRKtgtgcctttttRtgtcagcRttKtaaacKtaaatctcac +aattgcaNtSBaaccgggttattaaBcKatDagttactcttcattVtttHaaggctKKga +tacatcBggScagtVcacattttgaHaDSgHatRMaHWggtatatRgccDttcgtatcga +aacaHtaagttaRatgaVacttagattVKtaaYttaaatcaNatccRttRRaMScNaaaD +gttVHWgtcHaaHgacVaWtgttScactaagSgttatcttagggDtaccagWattWtRtg +ttHWHacgattBtgVcaYatcggttgagKcWtKKcaVtgaYgWctgYggVctgtHgaNcV +taBtWaaYatcDRaaRtSctgaHaYRttagatMatgcatttNattaDttaattgttctaa +ccctcccctagaWBtttHtBccttagaVaatMcBHagaVcWcagBVttcBtaYMccagat +gaaaaHctctaacgttagNWRtcggattNatcRaNHttcagtKttttgWatWttcSaNgg +gaWtactKKMaacatKatacNattgctWtatctaVgagctatgtRaHtYcWcttagccaa +tYttWttaWSSttaHcaaaaagVacVgtaVaRMgattaVcDactttcHHggHRtgNcctt +tYatcatKgctcctctatVcaaaaKaaaagtatatctgMtWtaaaacaStttMtcgactt +taSatcgDataaactaaacaagtaaVctaggaSccaatMVtaaSKNVattttgHccatca +cBVctgcaVatVttRtactgtVcaattHgtaaattaaattttYtatattaaRSgYtgBag +aHSBDgtagcacRHtYcBgtcacttacactaYcgctWtattgSHtSatcataaatataHt +cgtYaaMNgBaatttaRgaMaatatttBtttaaaHHKaatctgatWatYaacttMctctt 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+DaagtVaBaRccctVgtgDtacRHSctaagagcggWYaBtSaKtHBtaaactYacgNKBa +VYgtaacttagtVttcttaatgtBtatMtMtttaattaatBWccatRtttcatagVgMMt +agctStKctaMactacDNYgKYHgaWcgaHgagattacVgtttgtRaSttaWaVgataat +gtgtYtaStattattMtNgWtgttKaccaatagNYttattcgtatHcWtctaaaNVYKKt +tWtggcDtcgaagtNcagatacgcattaagaccWctgcagcttggNSgaNcHggatgtVt +catNtRaaBNcHVagagaaBtaaSggDaatWaatRccaVgggStctDaacataKttKatt +tggacYtattcSatcttagcaatgaVBMcttDattctYaaRgatgcattttNgVHtKcYR +aatRKctgtaaacRatVSagctgtWacBtKVatctgttttKcgtctaaDcaagtatcSat +aWVgcKKataWaYttcccSaatgaaaacccWgcRctWatNcWtBRttYaattataaNgac +acaatagtttVNtataNaYtaatRaVWKtBatKagtaatataDaNaaaaataMtaagaaS +tccBcaatNgaataWtHaNactgtcDtRcYaaVaaaaaDgtttRatctatgHtgttKtga +aNSgatactttcgagWaaatctKaaDaRttgtggKKagcDgataaattgSaacWaVtaNM +acKtcaDaaatttctRaaVcagNacaScRBatatctRatcctaNatWgRtcDcSaWSgtt +RtKaRtMtKaatgttBHcYaaBtgatSgaSWaScMgatNtctcctatttctYtatMatMt +RRtSaattaMtagaaaaStcgVgRttSVaScagtgDtttatcatcatacRcatatDctta +tcatVRtttataaHtattcYtcaaaatactttgVctagtaaYttagatagtSYacKaaac 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+atttgtaacttacattttatatcttcaaagaggtagatattgtcggccattactgtcact +tacactaagggtagcttgattactgatacctctcatggtaaaaagtaatttaagaaccta +tttttttacataacctctgctactaccgttagtgttttagtcggttcaagtcacaaaatc +cctgtagcgcacccctataagcagaaggaaaccttaatgcggataaaaacttttgccgga +accgttaatcctatgagaataccactcttggaatcggtcctttaggctgaggatatagaa +cgaggggaacgcatcaatctaggttaggtgagagaactttgtatcaaaacgcaagtacca +tatgccgtcctcagtaaattgccaaatgcagaaatcttacactcttttcttaactaagta +tgagagcaacctcactcctgaacagcttgttacctaacgagaagaggctttaagtagcct +ggagcctcaaccggatatccggatttgactctcatccacttacatgatgattacggtcat +tacatctcatgattttctgagtgccctatagactgggaatttaatctaccctgtttctat +ttgttaacaaggagaaccactggtcaagatgacgcgcttccatttatgccaccataagta +agttctcggaacccttacatgattggcctaccaacctatatatgtgaccaatgtacggta +catagagtgtggcctatcatattcaggtcatcgagctcagtatttaaagattatatggtc +gctgggggtattcagtgcgcgatggaagactaacattggaaatcaacggaattgacaaca +cgctcactttaataacctatctcaggataagtttaatgta diff --git a/client/rsh/inst/benchmarks/shootout/fasta/fasta500000.txt b/client/rsh/inst/benchmarks/shootout/fasta/fasta500000.txt new file mode 100644 index 000000000..30be92054 --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/fasta/fasta500000.txt @@ -0,0 +1,83337 @@ +>ONE Homo sapiens alu +GGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGA +TCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACT +AAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAG +GCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCG +CCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGT +GGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCA +GGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAA +TTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAG +AATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCA +GCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGT +AATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACC +AGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTG +GTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACC +CGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAG +AGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTT +TGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACA +TGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCT +GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCG +TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA +TACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGA +GGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACT +GCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTC +ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGT +TCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGC +CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG +CTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTG +GGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCC +CAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCT +GGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGC +GCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGA +GGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGA +GACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGA +GGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTG +AAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAAT +CCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCA +GTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAA +AAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGC +GGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCT +ACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGG +GAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATC +GCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGC +GGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGG +TCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAA +AAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAG +GAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACT +CCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCC +TGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAG +ACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGC +GTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGA +ACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGA +CAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCA +CTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCA +ACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCG +CCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGG +AGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTC +CGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCG +AGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACC +CCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAG +CTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAG +CCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGG +CCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATC +ACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAA +AAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGC +TGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCC +ACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGG +CTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGG +AGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATT +AGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAA +TCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGC +CTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAA +TCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAG +CCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGT +GGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCG +GGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAG +CGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTG +GGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATG +GTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGT +AATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTT +GCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCT +CAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCG +GGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTC +TCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACT +CGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAG +ATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGG +CGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTG +AGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATA +CAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGG +CAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGC +ACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCAC +GCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTC +GAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCG +GGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCT +TGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGG +CGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCA +GCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGG +CCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGC +GCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGG +CGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGA +CTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGG +CCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAA +ACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCC +CAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGT +GAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAA +AGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGG +ATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTAC +TAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGA +GGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGC +GCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGG +TGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTC +AGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAA +ATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGA +GAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCC +AGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTG +TAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGAC +CAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGT +GGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAAC +CCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACA +GAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACT +TTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAAC +ATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCC +TGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAG +GTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCG +TCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAG +GCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCC +GTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCT +ACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCC +GAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCC +GGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCAC +CTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAA +ATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTG +AGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCAC +TGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCT +CACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAG 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+GGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGAT +CGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCG +CGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAG +GTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACA +AAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCA +GGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCAC +TCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGC +CTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGA +GACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGG +CGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTG +AACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCG +ACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGC +ACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCC +AACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGC +GCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCG +GAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACT 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+CGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCC +TGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAAT +CCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGC +CTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTG +GCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGG +GAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGC +GAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGG +GAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGG +TGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTA +ATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTG +CAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTC +AAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGG +GCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCT +CTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTC +GGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGA +TCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGC 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+CCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCC +AGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTG +AGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAA +GGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGA +TCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACT +AAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAG +GCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCG +CCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGT +GGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCA +GGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAA +TTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAG +AATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCA +GCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGT +AATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACC +AGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTG +GTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACC +CGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAG +AGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTT +TGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACA +TGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCT +GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCG +TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA +TACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGA +GGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACT +GCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTC +ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGT +TCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGC +CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG +CTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTG +GGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCC +CAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCT +GGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGC +GCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGA +GGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGA +GACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGA +GGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTG +AAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAAT +CCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCA +GTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAA +AAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGC +GGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCT +ACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGG +GAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATC +GCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGC +GGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGG +TCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAA +AAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAG +GAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACT +CCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCC +TGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAG +ACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGC +GTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGA +ACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGA +CAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCA +CTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCA +ACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCG +CCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGG +AGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTC +CGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCG +AGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACC +CCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAG +CTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAG +CCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGG +CCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATC +ACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAA +AAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGC +TGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCC +ACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGG +CTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGG +AGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATT +AGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAA +TCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGC +CTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAA +TCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAG +CCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGT +GGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCG +GGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAG +CGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTG +GGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATG +GTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGT +AATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTT +GCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCT +CAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCG +GGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTC +TCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACT +CGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAG +ATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGG +CGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTG +AGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATA +CAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGG +CAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGC +ACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCAC +GCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTC +GAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCG +GGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCT +TGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGG +CGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCA +GCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGG +CCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGC +GCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGG +CGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGA +CTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGG +CCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAA +ACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCC +CAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGT +GAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAA +AGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGG +ATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTAC +TAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGA +GGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGC +GCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGG +TGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTC +AGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAA +ATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGA +GAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCC +AGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTG +TAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGAC +CAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGT +GGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAAC +CCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACA +GAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACT +TTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAAC +ATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCC +TGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAG +GTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCG +TCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAG +GCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCC +GTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCT +ACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCC +GAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCC +GGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCAC +CTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAA +ATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTG +AGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCAC +TGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCT +CACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAG +TTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAG +CCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATC +GCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCT +GGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATC +CCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCC +TGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGG +CGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGG +AGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCG +AGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGG +AGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGT +GAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAA +TCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGC +AGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCA +AAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGG +CGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTC +TACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCG +GGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGAT 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+TGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCC +GGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGA +GCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTT +GGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACAT +GGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTG +TAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGT +TGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTC +TCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGC +GGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGT +CTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTAC +TCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGA +GATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGG +GCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCT +GAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAAT +ACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAG +GCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTG +CACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCA +CGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTT +CGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCC +GGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGC +TTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGG +GCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCC +AGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTG +GCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCG +CGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAG +GCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAG +ACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAG +GCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGA +AACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATC +CCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAG +TGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAA +AAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCG +GATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTA +CTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGG +AGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCG +CGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCG +GTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGT +CAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAA +AATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGG +AGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTC +CAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCT +GTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGA +CCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCG +TGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAA +CCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGAC +AGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCAC +TTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAA +CATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGC +CTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGA +GGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCC +GTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGA +GGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCC +CGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGC +TACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGC +CGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGC +CGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCA +CCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAA +AATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCT +GAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCA +CTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGC +TCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGA +GTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTA +GCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAAT +CGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCC +TGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAAT +CCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGC +CTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTG +GCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGG +GAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGC +GAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGG +GAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGG +TGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTA +ATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTG +CAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTC +AAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGG +GCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCT +CTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTC +GGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGA +TCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGC +GCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGA +GGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATAC +AAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGC +AGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCA +CTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACG +CCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCG +AGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGG +GCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTT +GAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGC +GACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAG +CACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGC +CAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCG +CGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGC +GGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGAC +TCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGC +CGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAA +CCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCC 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+AGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTT +TGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACA +TGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCT +GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCG +TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA +TACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGA +GGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACT +GCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTC +ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGT +TCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGC +CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG +CTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTG +GGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCC +CAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCT +GGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGC +GCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGA +GGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGA +GACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGA +GGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTG +AAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAAT +CCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCA +GTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAA +AAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGC +GGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCT +ACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGG +GAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATC +GCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGC +GGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGG +TCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAA +AAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAG +GAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACT +CCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCC +TGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAG +ACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGC +GTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGA +ACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGA +CAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCA +CTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCA +ACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCG +CCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGG +AGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTC +CGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCG +AGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACC +CCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAG +CTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAG +CCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGG +CCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATC +ACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAA +AAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGC +TGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCC +ACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGG +CTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGG +AGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATT +AGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAA +TCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGC +CTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAA +TCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAG 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+ATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCC +TGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAG +GTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCG +TCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAG +GCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCC +GTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCT +ACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCC +GAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCC +GGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCAC +CTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAA +ATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTG +AGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCAC +TGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCT +CACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAG +TTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAG +CCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATC 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+TGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGG +CGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGG +AGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCG +AGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGG +AGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGT +GAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAA +TCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGC +AGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCA +AAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGG +CGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTC +TACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCG +GGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGAT +CGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCG +CGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAG +GTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACA +AAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCA 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+GGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCA +GGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAA +TTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAG +AATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCA +GCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGT +AATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACC +AGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTG +GTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACC +CGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAG +AGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTT +TGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACA +TGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCT +GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCG 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+AGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAA +TCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGC +CTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAA +TCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAG +CCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGT +GGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCG +GGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAG +CGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTG +GGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATG +GTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGT +AATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTT +GCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCT +CAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCG +GGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTC +TCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACT +CGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAG +ATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGG +CGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTG +AGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATA +CAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGG +CAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGC +ACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCAC +GCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTC +GAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCG +GGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCT +TGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGG +CGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCA +GCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGG +CCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGC +GCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGG +CGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGA +CTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGG +CCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAA +ACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCC +CAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGT +GAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAA +AGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGG +ATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTAC +TAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGA +GGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGC +GCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGG +TGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTC +AGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAA +ATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGA +GAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCC +AGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTG +TAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGAC +CAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGT +GGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAAC +CCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACA +GAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACT +TTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAAC +ATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCC +TGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAG +GTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCG +TCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAG +GCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCC +GTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCT +ACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCC +GAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCC +GGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCAC +CTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAA +ATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTG +AGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCAC 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+CGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTC +TACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCG +GGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGAT +CGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCG +CGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAG +GTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACA +AAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCA +GGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCAC +TCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGC +CTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGA +GACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGG +CGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTG +AACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCG +ACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGC +ACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCC +AACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGC 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+GAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAAT +ACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAG +GCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTG +CACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCA +CGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTT +CGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCC +GGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGC +TTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGG +GCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCC +AGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTG +GCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCG +CGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAG +GCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAG +ACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAG +GCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGA +AACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATC +CCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAG +TGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAA +AAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCG +GATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTA +CTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGG +AGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCG +CGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCG +GTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGT +CAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAA +AATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGG +AGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTC +CAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCT +GTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGA +CCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCG +TGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAA +CCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGAC 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+TCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGC +CGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAA +CCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCC +AGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTG +AGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAA +GGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGA +TCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACT +AAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAG +GCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCG +CCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGT +GGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCA +GGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAA +TTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAG +AATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCA +GCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGT +AATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACC 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+CGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCC +TGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAAT +CCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGC +CTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTG +GCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGG +GAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGC +GAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGG +GAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGG +TGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTA +ATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTG +CAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTC +AAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGG +GCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCT +CTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTC +GGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGA +TCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGC 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+CCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCC +AGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTG +AGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAA +GGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGA +TCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACT +AAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAG +GCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCG +CCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGT +GGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCA +GGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAA +TTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAG +AATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCA +GCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGT +AATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACC +AGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTG +GTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACC +CGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAG +AGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTT +TGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACA +TGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCT +GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCG +TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA +TACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGA +GGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACT +GCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTC +ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGT +TCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGC +CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG +CTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTG +GGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCC +CAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCT +GGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGC +GCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGA +GGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGA +GACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGA +GGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTG +AAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAAT +CCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCA +GTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAA +AAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGC +GGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCT +ACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGG +GAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATC +GCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGC +GGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGG +TCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAA +AAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAG +GAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACT +CCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCC +TGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAG +ACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGC +GTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGA +ACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGA +CAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCA +CTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCA +ACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCG +CCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGG +AGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTC +CGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCG +AGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACC +CCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAG +CTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAG +CCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGG +CCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATC +ACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAA +AAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGC +TGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCC +ACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGG +CTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGG +AGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATT +AGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAA +TCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGC +CTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAA +TCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAG +CCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGT +GGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCG +GGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAG +CGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTG +GGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATG +GTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGT +AATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTT +GCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCT +CAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCG +GGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTC +TCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACT +CGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAG +ATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGG +CGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTG +AGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATA +CAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGG +CAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGC +ACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCAC +GCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTC +GAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCG +GGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCT +TGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGG +CGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCA +GCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGG +CCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGC +GCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGG +CGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGA +CTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGG +CCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAA +ACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCC +CAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGT +GAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAA +AGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGG +ATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTAC +TAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGA +GGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGC +GCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGG +TGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTC +AGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAA +ATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGA +GAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCC +AGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTG +TAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGAC +CAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGT +GGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAAC +CCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACA +GAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACT +TTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAAC +ATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCC +TGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAG +GTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCG +TCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAG +GCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCC +GTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCT +ACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCC +GAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCC +GGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCAC +CTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAA +ATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTG +AGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCAC +TGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCT +CACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAG +TTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAG +CCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATC +GCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCT +GGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATC +CCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCC +TGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGG +CGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGG +AGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCG +AGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGG +AGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGT +GAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAA +TCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGC +AGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCA +AAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGG +CGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTC +TACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCG +GGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGAT 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+TGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCC +GGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGA +GCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTT +GGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACAT +GGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTG +TAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGT +TGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTC +TCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGC +GGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGT +CTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTAC +TCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGA +GATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGG +GCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCT +GAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAAT +ACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAG +GCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTG 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+CTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGA +GGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCC +GTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGA +GGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCC +CGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGC +TACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGC +CGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGC +CGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCA +CCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAA +AATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCT +GAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCA +CTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGC +TCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGA +GTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTA +GCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAAT +CGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCC 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+GAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATC +GCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGC +GGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGG +TCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAA +AAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAG +GAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACT +CCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCC +TGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAG +ACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGC +GTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGA +ACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGA +CAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCA +CTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCA +ACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCG +CCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGG +AGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTC +CGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCG +AGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACC +CCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAG +CTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAG +CCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGG +CCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATC +ACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAA +AAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGC +TGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCC +ACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGG +CTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGG +AGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATT +AGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAA +TCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGC +CTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAA +TCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAG 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+ATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCC +TGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAG +GTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCG +TCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAG +GCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCC +GTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCT +ACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCC +GAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCC +GGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCAC +CTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAA +ATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTG +AGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCAC +TGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCT +CACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAG +TTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAG +CCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATC 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+CGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTT +CGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCC +GGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGC +TTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGG +GCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCC +AGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTG +GCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCG +CGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAG +GCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAG +ACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAG +GCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGA +AACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATC +CCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAG +TGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAA +AAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCG +GATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTA 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+AAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCA +GGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCAC +TCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGC +CTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGA +GACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGG +CGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTG +AACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCG +ACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGC +ACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCC +AACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGC +GCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCG +GAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACT +CCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCC +GAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAAC +CCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCA +GCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGA +GCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAG +GCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGAT +CACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTA +AAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGG +CTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGC +CACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTG +GCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAG +GAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAAT +TAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGA +ATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAG +CCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTA +ATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCA +GCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGG +TGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCC +GGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGA +GCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTT +GGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACAT +GGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTG +TAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGT +TGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTC +TCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGC +GGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGT +CTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTAC +TCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGA +GATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGG +GCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCT +GAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAAT +ACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAG +GCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTG +CACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCA +CGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTT +CGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCC +GGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGC +TTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGG +GCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCC +AGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTG +GCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCG +CGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAG +GCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAG +ACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAG +GCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGA +AACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATC +CCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAG +TGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAA +AAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCG +GATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTA +CTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGG +AGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCG 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+GGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCC +CGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGC +TACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGC +CGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGC +CGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCA +CCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAA +AATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCT +GAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCA +CTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGC +TCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGA +GTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTA +GCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAAT +CGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCC +TGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAAT +CCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGC +CTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTG +GCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGG +GAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGC +GAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGG +GAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGG +TGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTA +ATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTG +CAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTC +AAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGG +GCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCT +CTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTC +GGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGA +TCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGC +GCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGA +GGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATAC +AAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGC +AGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCA 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+GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCG +TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA +TACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGA +GGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACT +GCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTC +ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGT +TCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGC +CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG +CTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTG +GGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCC +CAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCT +GGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGC +GCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGA +GGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGA +GACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGA +GGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTG +AAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAAT +CCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCA +GTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAA +AAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGC +GGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCT +ACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGG +GAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATC +GCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGC +GGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGG 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+CTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAG +CCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGG +CCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATC +ACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAA +AAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGC +TGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCC +ACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGG +CTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGG +AGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATT +AGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAA +TCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGC +CTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAA +TCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAG +CCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGT +GGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCG +GGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAG +CGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTG +GGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATG +GTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGT +AATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTT +GCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCT +CAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCG +GGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTC +TCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACT +CGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAG +ATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGG +CGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTG +AGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATA +CAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGG +CAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGC +ACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCAC +GCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTC 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+GGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGC +GCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGG +TGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTC +AGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAA +ATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGA +GAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCC +AGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTG +TAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGAC +CAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGT +GGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAAC +CCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACA +GAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACT +TTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAAC +ATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCC +TGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAG +GTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCG 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+CCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGG +CCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATC +ACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAA +AAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGC +TGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCC +ACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGG +CTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGG +AGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATT +AGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAA +TCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGC +CTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAA +TCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAG +CCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGT +GGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCG +GGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAG +CGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTG +GGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATG +GTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGT +AATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTT +GCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCT +CAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCG +GGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTC +TCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACT +CGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAG +ATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGG +CGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTG +AGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATA +CAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGG +CAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGC +ACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCAC +GCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTC +GAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCG +GGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCT +TGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGG +CGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCA +GCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGG +CCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGC +GCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGG +CGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGA +CTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGG +CCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAA +ACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCC +CAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGT +GAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAA +AGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGG +ATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTAC +TAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGA +GGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGC +GCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGG +TGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTC +AGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAA +ATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGA +GAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCC +AGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTG +TAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGAC +CAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGT +GGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAAC +CCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACA +GAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACT +TTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAAC +ATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCC +TGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAG +GTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCG +TCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAG +GCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCC +GTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCT +ACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCC +GAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCC +GGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCAC +CTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAA +ATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTG +AGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCAC +TGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCT +CACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAG +TTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAG +CCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATC +GCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCT +GGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATC +CCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCC +TGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGG +CGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGG +AGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCG +AGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGG +AGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGT +GAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAA +TCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGC +AGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCA +AAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGG +CGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTC +TACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCG +GGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGAT +CGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCG +CGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAG +GTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACA +AAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCA +GGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCAC +TCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGC +CTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGA +GACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGG +CGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTG +AACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCG +ACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGC +ACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCC +AACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGC +GCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCG +GAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACT +CCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCC +GAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAAC +CCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCA +GCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGA +GCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAG +GCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGAT +CACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTA +AAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGG +CTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGC +CACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTG +GCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAG +GAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAAT +TAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGA +ATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAG +CCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTA +ATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCA +GCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGG +TGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCC +GGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGA +GCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTT +GGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACAT +GGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTG +TAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGT +TGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTC +TCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGC +GGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGT +CTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTAC +TCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGA +GATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGG +GCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCT +GAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAAT +ACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAG +GCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTG +CACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCA +CGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTT +CGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCC +GGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGC +TTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGG 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+CAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAA +AATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGG +AGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTC +CAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCT +GTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGA +CCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCG +TGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAA +CCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGAC +AGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCAC +TTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAA +CATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGC +CTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGA +GGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCC +GTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGA +GGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCC +CGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGC +TACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGC +CGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGC +CGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCA +CCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAA +AATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCT +GAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCA +CTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGC +TCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGA +GTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTA +GCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAAT +CGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCC +TGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAAT +CCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGC +CTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTG +GCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGG +GAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGC +GAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGG +GAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGG +TGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTA +ATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTG +CAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTC +AAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGG +GCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCT +CTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTC +GGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGA +TCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGC +GCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGA +GGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATAC +AAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGC +AGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCA +CTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACG +CCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCG 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+GCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCG +CCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGT +GGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCA +GGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAA +TTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAG +AATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCA +GCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGT +AATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACC +AGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTG +GTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACC +CGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAG +AGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTT +TGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACA +TGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCT +GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCG +TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA +TACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGA +GGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACT +GCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTC +ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGT +TCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGC +CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG +CTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTG +GGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCC +CAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCT 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+TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA +TACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGA +GGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACT +GCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTC +ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGT +TCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGC +CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG +CTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTG +GGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCC +CAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCT +GGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGC +GCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGA 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+AAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGC +TGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCC +ACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGG +CTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGG +AGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATT +AGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAA +TCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGC +CTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAA +TCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAG +CCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGT +GGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCG +GGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAG +CGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTG +GGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATG +GTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGT +AATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTT 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+ATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTG +CAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTC +AAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGG +GCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCT +CTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTC +GGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGA +TCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGC +GCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGA +GGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATAC +AAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGC +AGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCA +CTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACG +CCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCG +AGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGG +GCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTT +GAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGC 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+AGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAA +TCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGC +CTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAA +TCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAG +CCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGT +GGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCG +GGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAG +CGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTG +GGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATG +GTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGT +AATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTT +GCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCT +CAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCG +GGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTC +TCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACT +CGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAG 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+CCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAA +ACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCC +CAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGT +GAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAA +AGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGG +ATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTAC +TAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGA +GGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGC +GCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGG +TGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTC +AGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAA +ATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGA +GAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCC +AGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTG +TAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGAC +CAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGT +GGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAAC +CCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACA +GAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACT +TTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAAC +ATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCC +TGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAG +GTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCG +TCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAG +GCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCC +GTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCT +ACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCC +GAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCC +GGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCAC +CTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAA +ATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTG +AGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCAC 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+CGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTC +TACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCG +GGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGAT +CGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCG +CGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAG +GTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACA +AAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCA +GGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCAC +TCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGC +CTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGA +GACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGG +CGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTG +AACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCG +ACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGC +ACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCC +AACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGC +GCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCG +GAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACT +CCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCC +GAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAAC +CCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCA +GCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGA +GCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAG +GCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGAT +CACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTA +AAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGG +CTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGC +CACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTG +GCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAG +GAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAAT +TAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGA +ATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAG 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+CCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAG +TGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAA +AAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCG +GATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTA +CTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGG +AGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCG +CGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCG +GTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGT +CAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAA +AATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGG +AGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTC +CAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCT +GTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGA +CCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCG +TGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAA +CCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGAC 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+CGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAG +AGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTT +TGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACA +TGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCT +GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCG +TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA +TACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGA +GGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACT +GCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTC +ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGT +TCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGC +CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG +CTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTG +GGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCC +CAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCT +GGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGC +GCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGA +GGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGA +GACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGA +GGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTG +AAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAAT +CCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCA +GTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAA +AAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGC +GGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCT +ACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGG +GAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATC +GCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGC +GGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGG +TCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAA +AAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAG +GAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACT +CCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCC +TGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAG +ACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGC +GTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGA +ACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGA +CAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCA +CTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCA +ACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCG +CCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGG +AGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTC +CGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCG +AGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACC +CCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAG +CTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAG +CCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGG +CCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATC +ACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAA +AAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGC +TGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCC +ACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGG +CTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGG +AGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATT +AGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAA +TCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGC +CTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAA +TCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAG +CCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGT +GGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCG +GGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAG +CGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTG +GGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATG +GTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGT +AATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTT +GCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCT +CAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCG +GGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTC +TCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACT +CGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAG +ATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGG +CGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTG +AGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATA +CAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGG +CAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGC +ACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCAC +GCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTC +GAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCG +GGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCT +TGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGG +CGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCA +GCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGG +CCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGC +GCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGG +CGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGA +CTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGG +CCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAA +ACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCC +CAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGT +GAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAA +AGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGG +ATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTAC +TAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGA +GGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGC +GCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGG +TGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTC +AGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAA +ATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGA +GAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCC +AGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTG +TAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGAC +CAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGT +GGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAAC +CCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACA +GAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACT +TTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAAC +ATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCC +TGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAG +GTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCG +TCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAG +GCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCC +GTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCT +ACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCC +GAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCC +GGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCAC +CTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAA +ATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTG +AGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCAC +TGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCT +CACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAG +TTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAG +CCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATC +GCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCT +GGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATC +CCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCC +TGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGG +CGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGG +AGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCG +AGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGG +AGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGT +GAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAA +TCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGC +AGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCA +AAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGG +CGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTC +TACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCG +GGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGAT 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+TGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCC +GGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGA +GCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTT +GGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACAT +GGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTG +TAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGT +TGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTC +TCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGC +GGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGT +CTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTAC +TCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGA +GATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGG +GCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCT +GAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAAT +ACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAG +GCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTG 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+CTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGA +GGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCC +GTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGA +GGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCC +CGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGC +TACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGC +CGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGC +CGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCA +CCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAA +AATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCT +GAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCA +CTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGC +TCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGA +GTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTA +GCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAAT +CGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCC +TGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAAT +CCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGC +CTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTG +GCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGG +GAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGC +GAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGG +GAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGG +TGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTA +ATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTG +CAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTC +AAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGG +GCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCT +CTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTC +GGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGA +TCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGC +GCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGA +GGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATAC +AAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGC +AGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCA +CTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACG +CCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCG +AGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGG +GCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTT +GAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGC +GACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAG +CACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGC +CAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCG +CGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGC +GGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGAC +TCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGC +CGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAA +CCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCC +AGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTG +AGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAA +GGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGA +TCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACT +AAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAG +GCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCG +CCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGT +GGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCA +GGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAA +TTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAG +AATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCA +GCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGT +AATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACC +AGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTG +GTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACC +CGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAG +AGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTT +TGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACA +TGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCT +GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCG +TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA +TACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGA +GGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACT +GCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTC +ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGT +TCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGC +CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG +CTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTG +GGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCC +CAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCT +GGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGC +GCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGA +GGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGA +GACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGA +GGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTG +AAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAAT +CCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCA +GTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAA +AAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGC +GGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCT +ACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGG +GAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATC +GCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGC +GGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGG +TCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAA +AAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAG +GAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACT +CCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCC +TGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAG +ACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGC +GTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGA +ACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGA +CAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCA +CTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCA +ACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCG +CCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGG +AGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTC +CGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCG +AGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACC +CCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAG +CTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAG +CCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGG +CCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATC +ACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAA +AAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGC +TGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCC +ACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGG +CTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGG +AGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATT +AGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAA +TCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGC +CTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAA +TCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAG +CCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGT +GGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCG +GGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAG +CGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTG +GGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATG +GTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGT +AATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTT +GCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCT +CAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCG +GGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTC +TCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACT +CGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAG +ATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGG +CGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTG +AGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATA +CAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGG +CAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGC +ACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCAC +GCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTC +GAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCG +GGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCT +TGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGG +CGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCA +GCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGG +CCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGC +GCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGG +CGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGA +CTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGG +CCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAA +ACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCC +CAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGT +GAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAA +AGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGG +ATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTAC +TAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGA +GGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGC +GCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGG +TGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTC +AGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAA +ATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGA +GAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCC +AGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTG +TAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGAC +CAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGT +GGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAAC +CCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACA +GAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACT +TTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAAC +ATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCC +TGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAG +GTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCG +TCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAG +GCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCC +GTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCT +ACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCC +GAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCC +GGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCAC +CTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAA +ATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTG +AGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCAC +TGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCT +CACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAG +TTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAG +CCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATC 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+CGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAG +GTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACA +AAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCA +GGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCAC +TCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGC +CTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGA +GACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGG +CGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTG +AACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCG +ACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGC +ACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCC +AACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGC +GCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCG +GAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACT +CCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCC +GAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAAC +CCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCA +GCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGA +GCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAG +GCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGAT +CACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTA +AAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGG +CTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGC +CACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTG +GCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAG +GAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAAT +TAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGA +ATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAG +CCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTA +ATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCA +GCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGG +TGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCC +GGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGA +GCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTT +GGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACAT +GGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTG +TAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGT +TGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTC +TCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGC +GGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGT +CTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTAC +TCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGA +GATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGG +GCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCT +GAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAAT +ACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAG +GCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTG +CACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCA +CGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTT +CGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCC +GGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGC +TTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGG +GCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCC +AGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTG +GCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCG +CGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAG +GCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAG +ACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAG +GCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGA +AACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATC +CCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAG +TGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAA +AAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCG +GATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTA +CTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGG +AGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCG +CGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCG +GTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGT +CAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAA +AATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGG +AGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTC +CAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCT +GTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGA +CCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCG +TGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAA +CCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGAC +AGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCAC +TTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAA +CATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGC +CTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGA 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+TGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACA +TGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCT +GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCG +TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA +TACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGA +GGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACT +GCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTC +ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGT +TCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGC +CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG +CTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTG +GGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCC +CAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCT +GGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGC +GCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGA +GGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGA +GACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGA +GGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTG +AAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAAT +CCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCA +GTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAA +AAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGC +GGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCT +ACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGG +GAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATC 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+AGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCG +CGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCG +GTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGT +CAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAA +AATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGG +AGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTC +CAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCT +GTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGA +CCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCG +TGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAA +CCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGAC +AGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCAC +TTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAA +CATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGC +CTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGA +GGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCC 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+AAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCA +GGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCAC +TCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGC +CTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGA +GACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGG +CGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTG +AACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCG +ACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGC +ACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCC +AACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGC +GCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCG +GAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACT +CCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCC +GAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAAC +CCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCA +GCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGA +GCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAG +GCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGAT +CACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTA +AAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGG +CTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGC +CACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTG +GCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAG +GAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAAT +TAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGA +ATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAG +CCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTA +ATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCA +GCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGG +TGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCC +GGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGA +GCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTT +GGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACAT +GGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTG +TAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGT +TGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTC +TCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGC +GGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGT +CTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTAC +TCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGA +GATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGG +GCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCT +GAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAAT +ACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAG +GCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTG +CACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCA +CGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTT +CGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCC +GGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGC +TTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGG +GCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCC +AGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTG +GCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCG +CGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAG +GCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAG +ACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAG +GCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGA +AACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATC +CCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAG +TGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAA +AAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCG +GATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTA +CTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGG +AGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCG 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+GCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGG +GAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGC +GAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGG +GAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGG +TGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTA +ATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTG +CAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTC +AAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGG +GCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCT +CTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTC +GGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGA +TCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGC +GCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGA +GGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATAC +AAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGC +AGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCA 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+GGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGC +GCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGG +TGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTC +AGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAA +ATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGA +GAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCC +AGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTG +TAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGAC +CAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGT +GGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAAC +CCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACA +GAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACT +TTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAAC +ATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCC +TGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAG +GTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCG 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+GGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCT +TGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGG +CGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCA +GCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGG +CCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGC +GCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGG +CGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGA +CTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGG +CCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAA +ACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCC +CAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGT +GAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAA +AGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGG +ATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTAC +TAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGA +GGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGC 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+TGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTC +AGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAA +ATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGA +GAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCC +AGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTG +TAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGAC +CAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGT +GGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAAC +CCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACA +GAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACT +TTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAAC +ATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCC +TGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAG +GTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCG +TCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAG +GCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCC 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+GGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCA +GGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAA +TTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAG +AATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCA +GCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGT +AATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACC +AGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTG +GTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACC +CGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAG +AGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTT +TGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACA +TGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCT +GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCG +TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA +TACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGA +GGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACT +GCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTC +ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGT +TCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGC +CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG +CTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTG +GGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCC +CAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCT +GGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGC +GCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGA +GGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGA +GACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGA +GGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTG +AAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAAT +CCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCA +GTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAA +AAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGC +GGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCT +ACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGG +GAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATC +GCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGC +GGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGG +TCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAA +AAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAG +GAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACT +CCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCC 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+GTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGA +CCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCG +TGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAA +CCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGAC +AGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCAC +TTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAA +CATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGC +CTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGA +GGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCC +GTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGA +GGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCC +CGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGC +TACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGC +CGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGC +CGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCA +CCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAA +AATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCT +GAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCA +CTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGC +TCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGA +GTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTA +GCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAAT +CGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCC +TGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAAT +CCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGC +CTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTG +GCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGG +GAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGC +GAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGG +GAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGG +TGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTA +ATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTG 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+CACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGC +CAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCG +CGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGC +GGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGAC +TCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGC +CGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAA +CCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCC +AGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTG +AGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAA +GGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGA +TCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACT +AAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAG +GCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCG +CCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGT +GGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCA +GGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAA 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+AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA +TACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGA +GGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACT +GCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTC +ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGT +TCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGC +CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG +CTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTG +GGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCC +CAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCT +GGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGC +GCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGA +GGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGA +GACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGA +GGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTG +AAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAAT +CCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCA +GTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAA +AAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGC +GGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCT +ACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGG +GAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATC +GCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGC +GGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGG +TCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAA +AAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAG +GAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACT +CCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCC +TGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAG +ACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGC +GTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGA +ACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGA +CAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCA +CTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCA +ACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCG +CCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGG +AGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTC +CGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCG +AGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACC +CCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAG +CTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAG +CCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGG +CCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATC +ACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAA +AAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGC +TGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCC 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+GGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTC +TCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACT +CGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAG +ATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGG +CGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTG +AGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATA +CAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGG +CAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGC +ACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCAC +GCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTC +GAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCG +GGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCT +TGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGG +CGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCA +GCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGG +CCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGC 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+GGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAAC +CCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACA +GAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACT +TTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAAC +ATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCC +TGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAG +GTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCG +TCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAG +GCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCC +GTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCT +ACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCC +GAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCC +GGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCAC +CTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAA +ATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTG +AGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCAC +TGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCT +CACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAG +TTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAG +CCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATC +GCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCT +GGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATC +CCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCC +TGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGG +CGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGG +AGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCG +AGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGG +AGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGT +GAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAA +TCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGC +AGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCA +AAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGG +CGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTC +TACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCG +GGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGAT +CGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCG +CGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAG +GTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACA +AAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCA +GGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCAC +TCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGC +CTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGA +GACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGG +CGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTG +AACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCG +ACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGC +ACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCC +AACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGC 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+CCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTA +ATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCA +GCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGG +TGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCC +GGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGA +GCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTT +GGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACAT +GGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTG +TAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGT +TGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTC +TCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGC +GGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGT +CTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTAC +TCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGA +GATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGG +GCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCT +GAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAAT +ACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAG +GCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTG +CACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCA +CGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTT +CGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCC +GGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGC +TTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGG +GCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCC +AGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTG +GCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCG +CGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAG +GCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAG +ACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAG +GCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGA +AACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATC +CCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAG +TGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAA +AAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCG +GATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTA +CTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGG +AGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCG +CGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCG +GTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGT +CAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAA +AATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGG +AGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTC +CAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCT +GTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGA +CCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCG +TGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAA +CCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGAC +AGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCAC +TTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAA +CATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGC +CTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGA +GGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCC +GTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGA +GGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCC +CGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGC +TACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGC +CGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGC +CGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCA +CCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAA +AATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCT +GAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCA +CTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGC +TCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGA 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+GGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGA +TCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGC +GCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGA +GGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATAC +AAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGC +AGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCA +CTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACG +CCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCG +AGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGG +GCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTT +GAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGC +GACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAG +CACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGC +CAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCG +CGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGC +GGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGAC +TCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGC +CGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAA +CCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCC +AGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTG +AGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAA +GGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGA +TCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACT +AAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAG +GCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCG +CCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGT +GGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCA +GGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAA +TTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAG +AATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCA +GCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGT +AATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACC 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+ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGT +TCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGC +CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG +CTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTG +GGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCC +CAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCT +GGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGC +GCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGA +GGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGA +GACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGA +GGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTG +AAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAAT +CCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCA +GTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAA +AAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGC +GGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCT +ACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGG +GAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATC +GCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGC +GGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGG +TCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAA +AAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAG +GAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACT +CCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCC +TGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAG +ACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGC +GTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGA +ACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGA +CAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCA +CTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCA +ACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCG +CCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGG +AGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTC +CGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCG +AGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACC +CCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAG +CTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAG +CCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGG +CCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATC +ACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAA +AAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGC +TGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCC +ACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGG +CTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGG +AGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATT +AGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAA +TCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGC +CTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAA +TCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAG +CCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGT +GGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCG +GGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAG +CGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTG +GGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATG +GTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGT +AATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTT +GCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCT +CAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCG +GGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTC +TCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACT +CGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAG +ATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGG +CGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTG +AGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATA +CAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGG +CAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGC +ACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCAC +GCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTC +GAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCG +GGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCT +TGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGG +CGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCA +GCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGG +CCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGC +GCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGG +CGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGA +CTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGG +CCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAA +ACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCC +CAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGT +GAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAA +AGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGG +ATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTAC +TAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGA +GGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGC +GCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGG +TGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTC +AGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAA +ATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGA +GAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCC +AGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTG +TAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGAC +CAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGT +GGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAAC +CCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACA +GAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACT +TTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAAC +ATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCC +TGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAG +GTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCG +TCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAG +GCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCC +GTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCT +ACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCC +GAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCC +GGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCAC +CTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAA +ATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTG +AGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCAC +TGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCT +CACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAG +TTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAG +CCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATC +GCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCT +GGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATC +CCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCC +TGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGG +CGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGG +AGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCG +AGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGG +AGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGT +GAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAA +TCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGC +AGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCA +AAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGG +CGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTC +TACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCG +GGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGAT 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+TGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAAT +CCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGC +CTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTG +GCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGG +GAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGC +GAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGG +GAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGG +TGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTA +ATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTG +CAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTC +AAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGG +GCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCT +CTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTC +GGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGA +TCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGC +GCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGA +GGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATAC +AAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGC +AGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCA +CTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACG +CCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCG +AGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGG +GCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTT +GAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGC +GACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAG +CACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGC +CAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCG +CGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGC +GGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGAC +TCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGC +CGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAA +CCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCC +AGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTG +AGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAA +GGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGA +TCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACT +AAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAG +GCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCG +CCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGT +GGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCA +GGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAA +TTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAG +AATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCA +GCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGT +AATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACC +AGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTG +GTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACC +CGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAG +AGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTT +TGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACA +TGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCT +GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCG +TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA +TACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGA +GGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACT +GCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTC +ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGT +TCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGC +CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG +CTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTG +GGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCC +CAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCT +GGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGC +GCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGA +GGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGA +GACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGA +GGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTG +AAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAAT +CCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCA +GTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAA +AAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGC +GGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCT +ACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGG +GAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATC +GCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGC +GGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGG +TCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAA +AAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAG +GAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACT +CCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCC +TGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAG +ACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGC +GTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGA +ACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGA +CAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCA +CTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCA +ACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCG +CCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGG +AGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTC +CGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCG +AGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACC +CCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAG +CTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAG +CCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGG +CCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATC +ACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAA +AAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGC +TGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCC +ACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGG +CTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGG +AGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATT +AGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAA +TCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGC +CTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAA +TCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAG +CCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGT +GGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCG +GGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAG +CGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTG +GGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATG +GTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGT +AATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTT +GCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCT +CAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCG +GGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTC +TCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACT +CGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAG +ATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGG +CGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTG +AGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATA +CAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGG +CAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGC +ACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCAC +GCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTC +GAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCG +GGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCT +TGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGG +CGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCA +GCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGG +CCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGC +GCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGG +CGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGA +CTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGG +CCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAA +ACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCC +CAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGT +GAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAA +AGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGG +ATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTAC +TAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGA +GGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGC +GCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGG +TGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTC +AGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAA +ATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGA +GAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCC +AGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTG +TAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGAC +CAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGT +GGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAAC +CCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACA +GAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACT +TTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAAC +ATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCC +TGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAG +GTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCG +TCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAG +GCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCC +GTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCT +ACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCC +GAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCC +GGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCAC +CTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAA +ATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTG +AGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCAC +TGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCT +CACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAG +TTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAG +CCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATC 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+CGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAG +GTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACA +AAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCA +GGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCAC +TCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGC +CTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGA +GACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGG +CGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTG +AACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCG +ACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGC +ACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCC +AACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGC +GCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCG +GAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACT +CCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCC +GAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAAC 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+GGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGA +GCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTT +GGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACAT +GGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTG +TAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGT +TGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTC +TCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGC +GGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGT +CTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTAC +TCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGA +GATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGG +GCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCT +GAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAAT +ACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAG +GCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTG +CACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCA +CGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTT +CGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCC +GGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGC +TTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGG +GCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCC +AGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTG +GCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCG +CGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAG +GCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAG +ACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAG +GCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGA +AACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATC +CCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAG +TGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAA +AAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCG +GATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTA 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+AGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCG +CGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCG +GTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGT +CAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAA +AATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGG +AGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTC +CAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCT +GTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGA +CCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCG +TGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAA +CCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGAC +AGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCAC +TTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAA +CATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGC +CTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGA +GGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCC 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+GGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGC +TTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGG +GCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCC +AGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTG +GCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCG +CGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAG +GCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAG +ACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAG +GCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGA +AACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATC +CCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAG +TGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAA +AAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCG +GATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTA +CTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGG +AGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCG 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+GCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGG +GAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGC +GAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGG +GAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGG +TGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTA +ATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTG +CAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTC +AAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGG +GCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCT +CTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTC +GGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGA +TCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGC +GCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGA +GGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATAC +AAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGC +AGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCA 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+GGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGC +GCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGG +TGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTC +AGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAA +ATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGA +GAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCC +AGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTG +TAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGAC +CAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGT +GGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAAC +CCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACA +GAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACT +TTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAAC +ATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCC +TGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAG +GTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCG 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+TCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTA +CTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCG +AGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCG +GGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACC +TGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAA +TACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGA +GGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACT +GCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTC +ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGT +TCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGC +CGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCG +CTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTG +GGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCC +CAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCT +GGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGC +GCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGA +GGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGA +GACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGA +GGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTG +AAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAAT +CCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCA +GTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAA +AAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGC +GGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCT +ACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGG +GAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATC +GCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGC +GGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGG +TCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAA +AAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAG +GAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACT +CCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCC 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+ATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTG +CAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTC +AAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGG +GCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCT +CTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTC +GGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGA +TCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGC +GCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGA +GGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATAC +AAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGC +AGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCA +CTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACG +CCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCG +AGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGG +GCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTT +GAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGC +GACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAG +CACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGC +CAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCG +CGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGC +GGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGAC +TCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGC +CGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAA +CCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCC +AGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTG +AGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAA +GGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGA +TCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACT +AAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAG +GCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCG +CCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGT +GGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCA +GGAGTTCGAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAA +TTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAG +AATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCA +GCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGT +AATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACC +AGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTG +GTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACC +CGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAG +AGCGAGACTCCGTCTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTT +TGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACA +TGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCT +GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGCGGAGG +TTGCAGTGAGCCGAGATCGCGCCACTGCACTCCAGCCTGGGCGACAGAGCGAGACTCCGT +CTCAAAAAGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGG +CGGGCGGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTG +>TWO IUB ambiguity codes +cttBtatcatatgctaKggNcataaaSatgtaaaDcDRtBggDtctttataattcBgtcg +tactDtDagcctatttSVHtHttKtgtHMaSattgWaHKHttttagacatWatgtRgaaa +NtactMcSMtYtcMgRtacttctWBacgaaatatagScDtttgaagacacatagtVgYgt +cattHWtMMWcStgttaggKtSgaYaaccWStcgBttgcgaMttBYatcWtgacaYcaga +gtaBDtRacttttcWatMttDBcatWtatcttactaBgaYtcttgttttttttYaaScYa +HgtgttNtSatcMtcVaaaStccRcctDaataataStcYtRDSaMtDttgttSagtRRca +tttHatSttMtWgtcgtatSSagactYaaattcaMtWatttaSgYttaRgKaRtccactt +tattRggaMcDaWaWagttttgacatgttctacaaaRaatataataaMttcgDacgaSSt +acaStYRctVaNMtMgtaggcKatcttttattaaaaagVWaHKYagtttttatttaacct +tacgtVtcVaattVMBcttaMtttaStgacttagattWWacVtgWYagWVRctDattBYt +gtttaagaagattattgacVatMaacattVctgtBSgaVtgWWggaKHaatKWcBScSWa +accRVacacaaactaccScattRatatKVtactatatttHttaagtttSKtRtacaaagt +RDttcaaaaWgcacatWaDgtDKacgaacaattacaRNWaatHtttStgttattaaMtgt +tgDcgtMgcatBtgcttcgcgaDWgagctgcgaggggVtaaScNatttacttaatgacag +cccccacatYScaMgtaggtYaNgttctgaMaacNaMRaacaaacaKctacatagYWctg +ttWaaataaaataRattagHacacaagcgKatacBttRttaagtatttccgatctHSaat +actcNttMaagtattMtgRtgaMgcataatHcMtaBSaRattagttgatHtMttaaKagg 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+cgcacgctaatgtgataacagtaccgccctcacacctgcgtttaaaagacataaatgtcg +ctatgaaggttattcattaattttagctgttttcttagaaaaggtaaatttaaaattgaa +aaggctagaaaactaaagttacgacaaatgtgtttgtcaagtaggcgggcatcattgaga +ttgtaagaaataaagccataaccagccccggaatagaaaatgttaaggaaaggcgatctt +ctttgaattcttattgtcaagtgcagtcatacgttcttatcagaggacattgcaataaaa +tctaacaccctcccttgtgtggttgggccatttgtacttcgaagcgtccaccatgtgcag +aggataacggaatgtggttccgtcccataaacgatcattctcgcccacttagtggcgcgg +taaatcgctctcatagaggtaactggcctgtaatgtccaatgttaggctaccttctccaa +ctttagtacaacgaataatgtccgattaacaaggagtcaatttgtcatgaccagttcatt +caggtacttgtatctatacggacgcgttccagagtagtatttgaaattttgaggttctac +tgataagtttagctatcgctgtatgtctgaataagaattt diff --git a/client/rsh/inst/benchmarks/shootout/fasta/fasta_2.R b/client/rsh/inst/benchmarks/shootout/fasta/fasta_2.R new file mode 100644 index 000000000..63a192412 --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/fasta/fasta_2.R @@ -0,0 +1,96 @@ +# ------------------------------------------------------------------ +# The Computer Language Shootout +# http://shootout.alioth.debian.org/ +# +# Contributed by Leo Osvald +# ------------------------------------------------------------------ +execute <- function(n=60000) { + width <- 60L + myrandom_last <- 42L + myrandom <- function(m) { + myrandom_last <<- (myrandom_last * 3877L + 29573L) %% 139968L + return(m * myrandom_last / 139968) + } + + alu <- paste( + "GGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGG", + "GAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGA", + "CCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAAT", + "ACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCA", + "GCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGG", + "AGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCC", + "AGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAA", + sep="", collapse="") + + iub <- matrix(c( + c(0.27, 'a'), + c(0.12, 'c'), + c(0.12, 'g'), + c(0.27, 't'), + c(0.02, 'B'), + c(0.02, 'D'), + c(0.02, 'H'), + c(0.02, 'K'), + c(0.02, 'M'), + c(0.02, 'N'), + c(0.02, 'R'), + c(0.02, 'S'), + c(0.02, 'V'), + c(0.02, 'W'), + c(0.02, 'Y') + ), 2) + + homosapiens <- matrix(c( + c(0.3029549426680, 'a'), + c(0.1979883004921, 'c'), + c(0.1975473066391, 'g'), + c(0.3015094502008, 't') + ), 2) + + repeat_fasta <- function(s, count) { + chars <- strsplit(s, split="")[[1]] + len <- nchar(s) + s2 <- c(chars, chars[1:width]) + pos <- 1L + while (count) { + line <- min(width, count) + next_pos <- pos + line + cat(s2[pos:(next_pos - 1)], "\n", sep="") + pos <- next_pos + if (pos > len) pos <- pos - len + count <- count - line + } + } + + random_fasta <- function(genelist, count) { + psum = cumsum(genelist[1,]) + n = length(psum) + while (count) { + line = min(width, count) + rs <- double(line) + for (i in 1:line) + rs[[i]] <- myrandom(1) + + # Linear search (vectorized) + inds <- 1:line + lo <- rep.int(1L, line) + while (length(inds <- which(psum[lo] < rs))) + lo[inds] <- lo[inds] + 1L + + cat(genelist[2, lo], "\n", sep='') + count <- count - line + } + } + + fasta_2 <- function(args) { + n = if (length(args)) as.integer(args[[1]]) else 1000L + cat(">ONE Homo sapiens alu\n") + repeat_fasta(alu, 2 * n) + cat(">TWO IUB ambiguity codes\n") + random_fasta(iub, 3L * n) + cat(">THREE Homo sapiens frequency\n") + random_fasta(homosapiens, 5L * n) + } + + fasta_2(n) +} diff --git a/client/rsh/inst/benchmarks/shootout/fasta/fasta_3.R b/client/rsh/inst/benchmarks/shootout/fasta/fasta_3.R new file mode 100644 index 000000000..a11adb16b --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/fasta/fasta_3.R @@ -0,0 +1,105 @@ +# ------------------------------------------------------------------ +# The Computer Language Shootout +# http://shootout.alioth.debian.org/ +# +# Contributed by Leo Osvald +# ------------------------------------------------------------------ +execute <- function(n=60000) { + width <- 60L + myrandom_last <- 42L + myrandom <- function(m) { + myrandom_last <<- (myrandom_last * 3877L + 29573L) %% 139968L + return(m * myrandom_last / 139968) + } + + alu <- paste( + "GGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGG", + "GAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGA", + "CCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAAT", + "ACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCA", + "GCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGG", + "AGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCC", + "AGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAA", + sep="", collapse="") + + iub <- matrix(c( + c(0.27, 'a'), + c(0.12, 'c'), + c(0.12, 'g'), + c(0.27, 't'), + c(0.02, 'B'), + c(0.02, 'D'), + c(0.02, 'H'), + c(0.02, 'K'), + c(0.02, 'M'), + c(0.02, 'N'), + c(0.02, 'R'), + c(0.02, 'S'), + c(0.02, 'V'), + c(0.02, 'W'), + c(0.02, 'Y') + ), 2) + + homosapiens <- matrix(c( + c(0.3029549426680, 'a'), + c(0.1979883004921, 'c'), + c(0.1975473066391, 'g'), + c(0.3015094502008, 't') + ), 2) + + repeat_fasta <- function(s, count) { + chars <- strsplit(s, split="")[[1]] + len <- nchar(s) + s2 <- c(chars, chars[1:width]) + pos <- 1L + while (count) { + line <- min(width, count) + next_pos <- pos + line + cat(s2[pos:(next_pos - 1)], "\n", sep="") + pos <- next_pos + if (pos > len) pos <- pos - len + count <- count - line + } + } + + random_fasta <- function(genelist, count) { + psum = cumsum(genelist[1,]) + n = length(psum) + while (count) { + line = min(width, count) + rs <- double(line) + for (i in 1:line) + rs[[i]] <- myrandom(1) + + # Binary search (vectorized) + inds <- 1:line + lo <- rep.int(1L, line); hi <- rep.int(n, line) + mid <- integer(line) + repeat { + mid[inds] <- (lo[inds] + hi[inds] - 1L) %/% 2 + ge_inds = which(psum[mid] >= rs) + hi[ge_inds] <- mid[ge_inds] + lt_inds = which(psum[mid] < rs) + lo[lt_inds] <- mid[lt_inds] + 1L + inds <- which(lo < hi) + if (!length(inds)) + break + } + + cat(genelist[2, hi], "\n", sep='') + count <- count - line + } + } + + fasta_3 <- function(args) { + n = if (length(args)) as.integer(args[[1]]) else 1000L + cat(">ONE Homo sapiens alu\n") + repeat_fasta(alu, 2 * n) + cat(">TWO IUB ambiguity codes\n") + random_fasta(iub, 3L * n) + cat(">THREE Homo sapiens frequency\n") + random_fasta(homosapiens, 5L * n) + } + + fasta_3(n) +} diff --git a/client/rsh/inst/benchmarks/shootout/fasta/fasta_naive.R b/client/rsh/inst/benchmarks/shootout/fasta/fasta_naive.R new file mode 100644 index 000000000..bc360fe19 --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/fasta/fasta_naive.R @@ -0,0 +1,98 @@ +# ------------------------------------------------------------------ +# The Computer Language Shootout +# http://shootout.alioth.debian.org/ +# +# Contributed by Leo Osvald +# ------------------------------------------------------------------ +execute <- function(n=80000) { + width <- 60L + myrandom_last <- 42L + myrandom <- function(m) { + myrandom_last <<- (myrandom_last * 3877L + 29573L) %% 139968L + return(m * myrandom_last / 139968) + } + + alu <- paste( + "GGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGG", + "GAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGA", + "CCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAAT", + "ACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCA", + "GCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGG", + "AGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCC", + "AGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAA", + sep="", collapse="") + + iub <- matrix(c( + c(0.27, 'a'), + c(0.12, 'c'), + c(0.12, 'g'), + c(0.27, 't'), + c(0.02, 'B'), + c(0.02, 'D'), + c(0.02, 'H'), + c(0.02, 'K'), + c(0.02, 'M'), + c(0.02, 'N'), + c(0.02, 'R'), + c(0.02, 'S'), + c(0.02, 'V'), + c(0.02, 'W'), + c(0.02, 'Y') + ), 2) + + homosapiens <- matrix(c( + c(0.3029549426680, 'a'), + c(0.1979883004921, 'c'), + c(0.1975473066391, 'g'), + c(0.3015094502008, 't') + ), 2) + + repeat_fasta <- function(s, count) { + chars = strsplit(s, split="")[[1]] + len = nchar(s) + s2 <- character(len + width) + for (i in 1:len) + s2[[i]] <- chars[[i]] + for (i in 1:width) + s2[[len + i]] <- chars[[i]] + pos <- 1L + while (count) { + line = min(width, count) + next_pos <- pos + line + cat(paste(s2[pos:(next_pos - 1)], collapse="", sep=""), "\n", sep="") + pos <- next_pos + if (pos > len) pos <- pos - len + count <- count - line + } + } + + random_fasta <- function(genelist, count) { + psum = cumsum(genelist[1,]) + n = length(psum) + while (count) { + line = min(width, count) + seq <- character(line) + for (i in 1:line) { + r <- myrandom(1) + lo <- 1L + while (psum[[lo]] < r) + lo <- lo + 1L + seq[[i]] <- genelist[[2, lo]] + } + cat(paste(seq, collapse="", sep=""), "\n", sep='') + count <- count - line + } + } + + fasta_naive <- function(args) { + n = if (length(args)) as.integer(args[[1]]) else 1000L + cat(">ONE Homo sapiens alu\n") + repeat_fasta(alu, 2 * n) + cat(">TWO IUB ambiguity codes\n") + random_fasta(iub, 3L * n) + cat(">THREE Homo sapiens frequency\n") + random_fasta(homosapiens, 5L * n) + } + + fasta_naive(n) +} diff --git a/client/rsh/inst/benchmarks/shootout/fasta/fasta_naive_2.R b/client/rsh/inst/benchmarks/shootout/fasta/fasta_naive_2.R new file mode 100644 index 000000000..b0845ac9d --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/fasta/fasta_naive_2.R @@ -0,0 +1,102 @@ +# ------------------------------------------------------------------ +# The Computer Language Shootout +# http://shootout.alioth.debian.org/ +# +# Contributed by Leo Osvald +# ------------------------------------------------------------------ +execute <- function(n=80000) { + width <- 60L + myrandom_last <- 42L + myrandom <- function(m) { + myrandom_last <<- (myrandom_last * 3877L + 29573L) %% 139968L + return(m * myrandom_last / 139968) + } + + alu <- paste( + "GGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGG", + "GAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGA", + "CCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAAT", + "ACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCA", + "GCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGG", + "AGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCC", + "AGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAA", + sep="", collapse="") + + iub <- matrix(c( + c(0.27, 'a'), + c(0.12, 'c'), + c(0.12, 'g'), + c(0.27, 't'), + c(0.02, 'B'), + c(0.02, 'D'), + c(0.02, 'H'), + c(0.02, 'K'), + c(0.02, 'M'), + c(0.02, 'N'), + c(0.02, 'R'), + c(0.02, 'S'), + c(0.02, 'V'), + c(0.02, 'W'), + c(0.02, 'Y') + ), 2) + + homosapiens <- matrix(c( + c(0.3029549426680, 'a'), + c(0.1979883004921, 'c'), + c(0.1975473066391, 'g'), + c(0.3015094502008, 't') + ), 2) + + repeat_fasta <- function(s, count) { + chars = strsplit(s, split="")[[1]] + len = nchar(s) + s2 <- character(len + width) + for (i in 1:len) + s2[[i]] <- chars[[i]] + for (i in 1:width) + s2[[len + i]] <- chars[[i]] + pos <- 1L + while (count) { + line = min(width, count) + next_pos <- pos + line + cat(paste(s2[pos:(next_pos - 1)], collapse="", sep=""), "\n", sep="") + pos <- next_pos + if (pos > len) pos <- pos - len + count <- count - line + } + } + + random_fasta <- function(genelist, count) { + psum = cumsum(genelist[1,]) + n = length(psum) + while (count) { + line = min(width, count) + seq <- character(line) + for (i in 1:line) { + r <- myrandom(1) + # Binary search + lo <- 1L; hi <- n + while (lo < hi) { + mid <- (lo + hi - 1L) %/% 2 + if (psum[[mid]] >= r) hi <- mid + else lo <- mid + 1L + } + seq[[i]] <- genelist[[2, hi]] + } + cat(paste(seq, collapse="", sep=""), "\n", sep='') + count <- count - line + } + } + + fasta_naive_2 <- function(args) { + n = if (length(args)) as.integer(args[[1]]) else 1000L + cat(">ONE Homo sapiens alu\n") + repeat_fasta(alu, 2 * n) + cat(">TWO IUB ambiguity codes\n") + random_fasta(iub, 3L * n) + cat(">THREE Homo sapiens frequency\n") + random_fasta(homosapiens, 5L * n) + } + + fasta_naive_2(n) +} diff --git a/client/rsh/inst/benchmarks/shootout/fastaredux/fastaredux.R b/client/rsh/inst/benchmarks/shootout/fastaredux/fastaredux.R new file mode 100644 index 000000000..a8ddb2b81 --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/fastaredux/fastaredux.R @@ -0,0 +1,115 @@ +# ------------------------------------------------------------------ +# The Computer Language Shootout +# http://shootout.alioth.debian.org/ +# +# Contributed by Leo Osvald +# ------------------------------------------------------------------ +execute <- function(n=80000) { + width = 60L + lookup_size = 4096L + lookup_scale = as.double(lookup_size - 1L) + + alu = paste( + "GGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGG", + "GAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGA", + "CCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAAT", + "ACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCA", + "GCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGG", + "AGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCC", + "AGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAA", + sep="", collapse="") + + iub = matrix(c( + c(0.27, 'a'), + c(0.12, 'c'), + c(0.12, 'g'), + c(0.27, 't'), + c(0.02, 'B'), + c(0.02, 'D'), + c(0.02, 'H'), + c(0.02, 'K'), + c(0.02, 'M'), + c(0.02, 'N'), + c(0.02, 'R'), + c(0.02, 'S'), + c(0.02, 'V'), + c(0.02, 'W'), + c(0.02, 'Y') + ), 2) + + homosapiens = matrix(c( + c(0.3029549426680, 'a'), + c(0.1979883004921, 'c'), + c(0.1975473066391, 'g'), + c(0.3015094502008, 't') + ), 2) + + random <- 42L + random_next_lookup <- function() { + random <<- (random * 3877L + 29573L) %% 139968L + return(random * (lookup_scale / 139968)) # TODO + } + + repeat_fasta <- function(s, count) { + chars = strsplit(s, split="")[[1]] + len = nchar(s) + s2 = c(chars, chars[1:width]) + pos <- 1L + while (count) { + line = min(width, count) + next_pos <- pos + line + cat(s2[pos:(next_pos - 1)], "\n", sep="") + pos <- next_pos + if (pos > len) pos <- pos - len + count <- count - line + } + } + + random_fasta <- function(genelist, count) { + n = ncol(genelist) + lookup <- integer(lookup_size) + cprob_lookup <- cumsum(genelist[1, ]) * lookup_scale + cprob_lookup[[n]] <- lookup_size - 1 + + j <- 1L + for (i in 1:lookup_size) { + while (cprob_lookup[[j]] + 1L < i) + j <- j + 1L + lookup[[i]] <- j + } + + while (count) { + line <- min(width, count) + + rs <- double(line) + for (i in 1:line) + rs[[i]] <- random_next_lookup() + + inds <- lookup[rs + 1L] + missed <- which(cprob_lookup[inds] < rs) + if (length(missed)) + repeat { + inds[missed] <- inds[missed] + 1L + missed <- which(cprob_lookup[inds] < rs) + if (!length(missed)) + break + } + + cat(paste(genelist[2, inds], collapse="", sep=""), "\n", sep="") + count <- count - line + } + + } + + fastaredux <- function(args) { + n = if (length(args)) as.integer(args[[1]]) else 1000L + cat(">ONE Homo sapiens alu\n") + repeat_fasta(alu, 2 * n) + cat(">TWO IUB ambiguity codes\n") + random_fasta(iub, 3L * n) + cat(">THREE Homo sapiens frequency\n") + random_fasta(homosapiens, 5L * n) + } + + fastaredux(n) +} diff --git a/client/rsh/inst/benchmarks/shootout/fastaredux/fastaredux_naive.R b/client/rsh/inst/benchmarks/shootout/fastaredux/fastaredux_naive.R new file mode 100644 index 000000000..dd7de030a --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/fastaredux/fastaredux_naive.R @@ -0,0 +1,115 @@ +# ------------------------------------------------------------------ +# The Computer Language Shootout +# http://shootout.alioth.debian.org/ +# +# Contributed by Leo Osvald +# ------------------------------------------------------------------ +execute <- function(n=80000) { + width = 60L + lookup_size = 4096L + lookup_scale = as.double(lookup_size - 1L) + + alu = paste( + "GGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTTGG", + "GAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCGAGA", + "CCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAAT", + "ACAAAAATTAGCCGGGCGTGGTGGCGCGCGCCTGTAATCCCA", + "GCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGG", + "AGGCGGAGGTTGCAGTGAGCCGAGATCGCGCCACTGCACTCC", + "AGCCTGGGCGACAGAGCGAGACTCCGTCTCAAAAA", + sep="", collapse="") + + iub = matrix(c( + c(0.27, 'a'), + c(0.12, 'c'), + c(0.12, 'g'), + c(0.27, 't'), + c(0.02, 'B'), + c(0.02, 'D'), + c(0.02, 'H'), + c(0.02, 'K'), + c(0.02, 'M'), + c(0.02, 'N'), + c(0.02, 'R'), + c(0.02, 'S'), + c(0.02, 'V'), + c(0.02, 'W'), + c(0.02, 'Y') + ), 2) + + homosapiens = matrix(c( + c(0.3029549426680, 'a'), + c(0.1979883004921, 'c'), + c(0.1975473066391, 'g'), + c(0.3015094502008, 't') + ), 2) + + random <- 42L + random_next_lookup <- function() { + random <<- (random * 3877L + 29573L) %% 139968L + return(random * (lookup_scale / 139968)) # TODO + } + + repeat_fasta <- function(s, count) { + chars = strsplit(s, split="")[[1]] + len = nchar(s) + s2 <- character(len + width) + for (i in 1:len) + s2[[i]] <- chars[[i]] + for (i in 1:width) + s2[[len + i]] <- chars[[i]] + pos <- 1L + while (count) { + line = min(width, count) + next_pos <- pos + line + cat(paste(s2[pos:(next_pos - 1)], collapse="", sep=""), "\n", sep="") + pos <- next_pos + if (pos > len) pos <- pos - len + count <- count - line + } + } + + random_fasta <- function(genelist, count) { + n = ncol(genelist) + lookup <- integer(lookup_size) + cprob_lookup <- cumsum(genelist[1, ]) * lookup_scale + cprob_lookup[[n]] <- lookup_size - 1 + + j <- 1L + for (i in 1:lookup_size) { + while (cprob_lookup[[j]] + 1L < i) + j <- j + 1L + lookup[[i]] <- j + } + + while (count) { + line <- min(width, count) + seq <- character(line) + for (i in 1:line) { + r <- random_next_lookup() + ind <- lookup[[r + 1L]] + if (cprob_lookup[[ind]] < r) + repeat { + ind <- ind + 1L + if (!(cprob_lookup[[ind]] < r)) + break + } + seq[[i]] <- genelist[[2, ind]] + } + cat(paste(seq, collapse="", sep=""), "\n", sep="") + count <- count - line + } + } + + fastaredux_naive <- function(args) { + n = if (length(args)) as.integer(args[[1]]) else 1000L + cat(">ONE Homo sapiens alu\n") + repeat_fasta(alu, 2 * n) + cat(">TWO IUB ambiguity codes\n") + random_fasta(iub, 3L * n) + cat(">THREE Homo sapiens frequency\n") + random_fasta(homosapiens, 5L * n) + } + + fastaredux_naive(n) +} diff --git a/client/rsh/inst/benchmarks/shootout/knucleotide/knucleotide.R b/client/rsh/inst/benchmarks/shootout/knucleotide/knucleotide.R new file mode 100644 index 000000000..492681e32 --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/knucleotide/knucleotide.R @@ -0,0 +1,89 @@ +# ------------------------------------------------------------------ +# The Computer Language Shootout +# http://shootout.alioth.debian.org/ +# +# Contributed by Leo Osvald +# ------------------------------------------------------------------ + +execute <- function(n=2000) { + gen_freq <- function(seq, frame) { + frame <- frame - 1L + ns <- length(seq) - frame + h <- new.env(emptyenv(), hash=TRUE) + for (i in 1:ns) { + subseq_str = paste(seq[i:(i + frame)], collapse="", sep="") + if (exists(subseq_str, h, inherits=FALSE)) + cnt <- get(subseq_str, h, inherits=FALSE) + else + cnt <- 0L + assign(subseq_str, cnt + 1L, h) + } + return(sapply(ls(h), function(k) get(k, h, inherits=FALSE))) + } + + sort_seq <- function(seq, len) { + fs <- gen_freq(seq, len) + seqs <- names(fs) + inds <- order(-fs, seqs) +# cat(paste.(seqs[inds], 100 * fs[inds] / sum(fs), collapse="\n", digits=3), + cat(paste(seqs[inds], 100 * fs[inds] / sum(fs), collapse="\n"), + "\n") + } + + find_seq <- function(seq, s) { + freqs <- gen_freq(seq, nchar(s)) + if (s %in% names(freqs)) + return(freqs[[s]]) + return(0L) + } + + knucleotide <- function(args) { + in_filename = args[[1]] + f <- file(in_filename, "r") + print(f) + while (length(line <- readLines(f, n=1, warn=FALSE))) { + first_char <- substr(line, 1L, 1L) + if (first_char == '>' || first_char == ';') + if (substr(line, 2L, 3L) == 'TH') + break + } + + n <- 0L + cap <- 8L + str_buf <- character(cap) + while (length(line <- scan(f, what="", nmax=1, quiet=TRUE))) { + first_char <- substr(line, 1L, 1L) + if (first_char == '>' || first_char == ';') + break + n <- n + 1L + # ensure O(N) resizing (instead of O(N^2)) + str_buf[[cap <- if (cap < n) 2L * cap else cap]] <- "" + str_buf[[n]] <- line + } + length(str_buf) <- n + close(f) + seq <- strsplit(paste(str_buf, collapse=""), split="")[[1]] + + for (frame in 1:2) + sort_seq(seq, frame) + for (s in c("GGT", "GGTA", "GGTATT", "GGTATTTTAATT", "GGTATTTTAATTTATAGT")) + cat(find_seq(seq, tolower(s)), sep="\t", s, "\n") + } + + paste. <- function (..., digits=16, sep=" ", collapse=NULL) { + args <- list(...) + if (length(args) == 0) + if (length(collapse) == 0) character(0) + else "" + else { + for(i in seq(along=args)) + if(is.numeric(args[[i]])) + args[[i]] <- as.character(round(args[[i]], digits)) + else args[[i]] <- as.character(args[[i]]) + .Internal(paste(args, sep, collapse)) + } + } + + file <- paste("../fasta/fasta", n, ".txt", sep="") + knucleotide(file) +} diff --git a/client/rsh/inst/benchmarks/shootout/mandelbrot/mandelbrot_ascii.R b/client/rsh/inst/benchmarks/shootout/mandelbrot/mandelbrot_ascii.R new file mode 100644 index 000000000..bdf199391 --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/mandelbrot/mandelbrot_ascii.R @@ -0,0 +1,35 @@ +# ------------------------------------------------------------------ +# The Computer Language Shootout +# http://shootout.alioth.debian.org/ +# +# Contributed by Leo Osvald +# ------------------------------------------------------------------ + +execute <- function(n=300) { + lim <- 2 + iter <- 50 + + mandelbrot_ascii <- function(args) { + n = if (length(args)) as.integer(args[[1]]) else 200L + n_mod8 = n %% 8L + pads <- if (n_mod8) rep.int(0, 8L - n_mod8) else integer(0) + p <- rep(as.integer(rep.int(2, 8) ^ (7:0)), length.out=n) + + cat("P4\n") + cat(n, n, "\n") + for (y in 0:(n-1)) { + c <- 2 * 0:(n-1) / n - 1.5 + 1i * (2 * y / n - 1) + z <- rep(0+0i, n) + i <- 0L + while (i < iter) { # faster than for loop + z <- z * z + c + i <- i + 1L + } + bits <- as.integer(abs(z) <= lim) + bytes <- as.raw(colSums(matrix(c(bits * p, pads), 8L))) + cat(bytes,"\n") + } + } + + mandelbrot_ascii(n) +} diff --git a/client/rsh/inst/benchmarks/shootout/mandelbrot/mandelbrot_naive_ascii.R b/client/rsh/inst/benchmarks/shootout/mandelbrot/mandelbrot_naive_ascii.R new file mode 100644 index 000000000..b9d38d661 --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/mandelbrot/mandelbrot_naive_ascii.R @@ -0,0 +1,41 @@ +# ------------------------------------------------------------------ +# The Computer Language Shootout +# http://shootout.alioth.debian.org/ +# +# Contributed by Leo Osvald +# ------------------------------------------------------------------ + +execute <- function(n=200) { + + lim <- 2 + iter <- 50 + + mandelbrot_naive_ascii <- function(args) { + n = if (length(args)) as.integer(args[[1]]) else 200L + cat("P4\n") + cat(n, n, "\n") + for (y in 0:(n-1)) { + bits <- 0L + x <- 0L + while (x < n) { + c <- 2 * x / n - 1.5 + 1i * (2 * y / n - 1) + z <- 0+0i + i <- 0L + while (i < iter && abs(z) <= lim) { + z <- z * z + c + i <- i + 1L + } + bits <- 2L * bits + as.integer(abs(z) <= lim) + if ((x <- x + 1L) %% 8L == 0) { + cat(as.raw(bits), "\n") + bits <- 0L + } + } + xmod <- x %% 8L + if (xmod) + cat(as.raw(bits * as.integer(2^(8L - xmod))), "\n") + } + } + + mandelbrot_naive_ascii(n) +} diff --git a/client/rsh/inst/benchmarks/shootout/mandelbrot/mandelbrot_noout.R b/client/rsh/inst/benchmarks/shootout/mandelbrot/mandelbrot_noout.R new file mode 100644 index 000000000..2830db325 --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/mandelbrot/mandelbrot_noout.R @@ -0,0 +1,35 @@ +# ------------------------------------------------------------------ +# The Computer Language Shootout +# http://shootout.alioth.debian.org/ +# +# Contributed by Leo Osvald +# ------------------------------------------------------------------ + +execute <- function(n=400) { + lim <- 2 + iter <- 50 + + mandelbrot_noout <- function(args) { + n = if (length(args)) as.integer(args[[1]]) else 200L + n_mod8 = n %% 8L + pads <- if (n_mod8) rep.int(0, 8L - n_mod8) else integer(0) + p <- rep(as.integer(rep.int(2, 8) ^ (7:0)), length.out=n) + + cat("P4\n") + cat(n, n, "\n") + #bin_con <- pipe("cat", "wb") + for (y in 0:(n-1)) { + c <- 2 * 0:(n-1) / n - 1.5 + 1i * (2 * y / n - 1) + z <- rep(0+0i, n) + i <- 0L + while (i < iter) { # faster than for loop + z <- z * z + c + i <- i + 1L + } + bits <- as.integer(abs(z) <= lim) + bytes <- as.raw(colSums(matrix(c(bits * p, pads), 8L))) + } + } + + mandelbrot_noout(n) +} diff --git a/client/rsh/inst/benchmarks/shootout/mandelbrot/mandelbrot_noout_naive.R b/client/rsh/inst/benchmarks/shootout/mandelbrot/mandelbrot_noout_naive.R new file mode 100644 index 000000000..cd339c23e --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/mandelbrot/mandelbrot_noout_naive.R @@ -0,0 +1,35 @@ +# ------------------------------------------------------------------ +# The Computer Language Shootout +# http://shootout.alioth.debian.org/ +# +# Contributed by Leo Osvald +# ------------------------------------------------------------------ + +execute <- function(n=500) { + lim <- 2 + iter <- 50 + + mandelbrot_noout_naive <- function(args) { + n = if (length(args)) as.integer(args[[1]]) else 200L + n_mod8 = n %% 8L + pads <- if (n_mod8) rep.int(0, 8L - n_mod8) else integer(0) + p <- rep(as.integer(rep.int(2, 8) ^ (7:0)), length.out=n) + + cat("P4\n") + cat(n, n, "\n") + C <- matrix(0, n, n) + for (y in 0:(n-1)) { + C[, y] <- 2 * 0:(n-1) / n - 1.5 + 1i * (2 * y / n - 1) + } + + m <- n + Z <- 0 # initialize Z to zero + X <- array(0, c(m,m,20)) # initialize output 3D array + for (k in 1:20) { # loop with 20 iterations + Z <- Z^2+C # the central difference equation + X[,,k] <- exp(-abs(Z)) # capture results + } + } + + mandelbrot_noout_naive(n) +} diff --git a/client/rsh/inst/benchmarks/shootout/nbody/nbody.R b/client/rsh/inst/benchmarks/shootout/nbody/nbody.R new file mode 100644 index 000000000..8aef178bd --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/nbody/nbody.R @@ -0,0 +1,109 @@ +# ------------------------------------------------------------------ +# The Computer Language Shootout +# http://shootout.alioth.debian.org/ +# +# Contributed by Leo Osvald +# ------------------------------------------------------------------ + +execute <- function(n=25000) { + pi <- 3.141592653589793 + solar_mass <- 4 * pi * pi + days_per_year <- 365.24 + n_bodies <- 5 + + body_x <- c( + 0, # sun + 4.84143144246472090e+00, # jupiter + 8.34336671824457987e+00, # saturn + 1.28943695621391310e+01, # uranus + 1.53796971148509165e+01 # neptune + ) + body_y <- c( + 0, # sun + -1.16032004402742839e+00, # jupiter + 4.12479856412430479e+00, # saturn + -1.51111514016986312e+01, # uranus + -2.59193146099879641e+01 # neptune + ) + body_z <- c( + 0, # sun + -1.03622044471123109e-01, # jupiter + -4.03523417114321381e-01, # saturn + -2.23307578892655734e-01, # uranus + 1.79258772950371181e-01 # neptune + ) + + body_vx <- c( + 0, # sun + 1.66007664274403694e-03 * days_per_year, # jupiter + -2.76742510726862411e-03 * days_per_year, # saturn + 2.96460137564761618e-03 * days_per_year, # uranus + 2.68067772490389322e-03 * days_per_year # neptune + ) + body_vy <- c( + 0, # sun + 7.69901118419740425e-03 * days_per_year, # jupiter + 4.99852801234917238e-03 * days_per_year, # saturn + 2.37847173959480950e-03 * days_per_year, # uranus + 1.62824170038242295e-03 * days_per_year # neptune + ) + body_vz <- c( + 0, # sun + -6.90460016972063023e-05 * days_per_year, # jupiter + 2.30417297573763929e-05 * days_per_year, # saturn + -2.96589568540237556e-05 * days_per_year, # uranus + -9.51592254519715870e-05 * days_per_year # neptune + ) + + body_mass <- c( + solar_mass, # sun + 9.54791938424326609e-04 * solar_mass, # jupiter + 2.85885980666130812e-04 * solar_mass, # saturn + 4.36624404335156298e-05 * solar_mass, # uranus + 5.15138902046611451e-05 * solar_mass # neptune + ) + + offset_momentum <- function() { + body_vx[[1]] <<- -sum(body_vx * body_mass) / solar_mass + body_vy[[1]] <<- -sum(body_vy * body_mass) / solar_mass + body_vz[[1]] <<- -sum(body_vz * body_mass) / solar_mass + } + + advance <- function(dt) { + dxx <- outer(body_x, body_x, "-") # ~2x faster then nested for loops + dyy <- outer(body_y, body_y, "-") + dzz <- outer(body_z, body_z, "-") + distance <- sqrt(dxx * dxx + dyy * dyy + dzz * dzz) + mag <- dt / (distance * distance * distance) # ~fast as distance^3 + diag(mag) <- 0 + body_vx <<- body_vx - as.vector((dxx * mag) %*% body_mass) + body_vy <<- body_vy - as.vector((dyy * mag) %*% body_mass) + body_vz <<- body_vz - as.vector((dzz * mag) %*% body_mass) + body_x <<- body_x + dt * body_vx + body_y <<- body_y + dt * body_vy + body_z <<- body_z + dt * body_vz + } + + energy <- function() { + dxx <- outer(body_x, body_x, "-") + dyy <- outer(body_y, body_y, "-") + dzz <- outer(body_z, body_z, "-") + distance <- sqrt(dxx * dxx + dyy * dyy + dzz * dzz) + q <- (body_mass %o% body_mass) / distance + return(sum(0.5 * body_mass * + (body_vx * body_vx + body_vy * body_vy + body_vz * body_vz)) - + sum(q[upper.tri(q)])) + } + + nbody <- function(args) { + n = if (length(args)) as.integer(args[[1]]) else 1000L + options(digits=9) + offset_momentum() + cat(energy(), "\n") + for (i in 1:n) + advance(0.01) + cat(energy(), "\n") + } + + nbody(n) +} diff --git a/client/rsh/inst/benchmarks/shootout/nbody/nbody_2.R b/client/rsh/inst/benchmarks/shootout/nbody/nbody_2.R new file mode 100644 index 000000000..b160b52e5 --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/nbody/nbody_2.R @@ -0,0 +1,112 @@ +# ------------------------------------------------------------------ +# The Computer Language Shootout +# http://shootout.alioth.debian.org/ +# +# Contributed by Leo Osvald +# ------------------------------------------------------------------ + +execute <- function(n=12000) { + pi <- 3.141592653589793 + solar_mass <- 4 * pi * pi + days_per_year <- 365.24 + n_bodies <- 5 + + body_r <- matrix(c( + c( # sun + 0, + 0, + 0), + c( # jupiter + 4.84143144246472090e+00, + -1.16032004402742839e+00, + -1.03622044471123109e-01), + c( # saturn + 8.34336671824457987e+00, + 4.12479856412430479e+00, + -4.03523417114321381e-01), + c( # uranus + 1.28943695621391310e+01, + -1.51111514016986312e+01, + -2.23307578892655734e-01), + c( # neptune + 1.53796971148509165e+01, + -2.59193146099879641e+01, + 1.79258772950371181e-01) + ), 3) + + body_v <- matrix(c( + c( #sun + 0, + 0, + 0), + c( # jupiter + 1.66007664274403694e-03 * days_per_year, + 7.69901118419740425e-03 * days_per_year, + -6.90460016972063023e-05 * days_per_year), + c( # saturn + -2.76742510726862411e-03 * days_per_year, + 4.99852801234917238e-03 * days_per_year, + 2.30417297573763929e-05 * days_per_year), + c( # uranus + 2.96460137564761618e-03 * days_per_year, + 2.37847173959480950e-03 * days_per_year, + -2.96589568540237556e-05 * days_per_year), + c( # neptune + 2.68067772490389322e-03 * days_per_year, + 1.62824170038242295e-03 * days_per_year, + -9.51592254519715870e-05 * days_per_year) + ), 3) + + body_mass <- c( + solar_mass, # sun + 9.54791938424326609e-04 * solar_mass, # jupiter + 2.85885980666130812e-04 * solar_mass, # saturn + 4.36624404335156298e-05 * solar_mass, # uranus + 5.15138902046611451e-05 * solar_mass # neptune + ) + + offset_momentum <- function() { + body_v[, 1] <<- -(body_v %*% body_mass) / solar_mass + } + + advance <- function(dt) { + drr <- array(dim=c(n_bodies, n_bodies, 3)) + for (i in 1:n_bodies) { + for (j in 1:n_bodies) { + drr[i, j,] <- body_r[,i] - body_r[,j] + } + } + + distance <- sqrt(t(colSums(aperm(drr * drr)))) + mag <- dt / (distance * distance * distance) # ~fast as distance^3 + diag(mag) <- 0 + for (d in 1:3) + body_v[d,] <<- body_v[d,] - as.vector((drr[,,d] * mag) %*% body_mass) + + body_r <<- body_r + dt * body_v + } + + energy <- function() { + drr <- array(dim=c(n_bodies, n_bodies, 3)) + for (i in 1:n_bodies) { + for (j in 1:n_bodies) + drr[i, j,] <- body_r[,i] - body_r[,j] + } + distance <- sqrt(t(colSums(aperm(drr * drr)))) + q <- (body_mass %o% body_mass) / distance + return(sum(0.5 * body_mass * colSums(body_v * body_v)) - + sum(q[upper.tri(q)])) + } + + nbody_2 <- function(args) { + n = if (length(args)) as.integer(args[[1]]) else 1000L + options(digits=9) + offset_momentum() + cat(energy(), "\n") + for (i in 1:n) + advance(0.01) + cat(energy(), "\n") + } + + nbody_2(n) +} diff --git a/client/rsh/inst/benchmarks/shootout/nbody/nbody_3.r b/client/rsh/inst/benchmarks/shootout/nbody/nbody_3.r new file mode 100644 index 000000000..4c232a014 --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/nbody/nbody_3.r @@ -0,0 +1,112 @@ +# ------------------------------------------------------------------ +# The Computer Language Shootout +# http://shootout.alioth.debian.org/ +# +# Contributed by Leo Osvald +# ------------------------------------------------------------------ + +pi <- 3.141592653589793 +solar_mass <- 4 * pi * pi +days_per_year <- 365.24 +n_bodies <- 5 + +body_r <- t(matrix(c( + c( # sun + 0, + 0, + 0), + c( # jupiter + 4.84143144246472090e+00, + -1.16032004402742839e+00, + -1.03622044471123109e-01), + c( # saturn + 8.34336671824457987e+00, + 4.12479856412430479e+00, + -4.03523417114321381e-01), + c( # uranus + 1.28943695621391310e+01, + -1.51111514016986312e+01, + -2.23307578892655734e-01), + c( # neptune + 1.53796971148509165e+01, + -2.59193146099879641e+01, + 1.79258772950371181e-01) +), 3)) + +body_v <- t(matrix(c( + c( #sun + 0, + 0, + 0), + c( # jupiter + 1.66007664274403694e-03 * days_per_year, + 7.69901118419740425e-03 * days_per_year, + -6.90460016972063023e-05 * days_per_year), + c( # saturn + -2.76742510726862411e-03 * days_per_year, + 4.99852801234917238e-03 * days_per_year, + 2.30417297573763929e-05 * days_per_year), + c( # uranus + 2.96460137564761618e-03 * days_per_year, + 2.37847173959480950e-03 * days_per_year, + -2.96589568540237556e-05 * days_per_year), + c( # neptune + 2.68067772490389322e-03 * days_per_year, + 1.62824170038242295e-03 * days_per_year, + -9.51592254519715870e-05 * days_per_year) +), 3)) + +body_mass <- c( + solar_mass, # sun + 9.54791938424326609e-04 * solar_mass, # jupiter + 2.85885980666130812e-04 * solar_mass, # saturn + 4.36624404335156298e-05 * solar_mass, # uranus + 5.15138902046611451e-05 * solar_mass # neptune +) + +offset_momentum <- function() { + body_v[1, ] <<- -(body_mass %*% body_v) / solar_mass +} + +advance <- function(dt) { + drr <- array(dim=c(n_bodies, n_bodies, 3)) + for (i in 1:n_bodies) { + for (j in 1:n_bodies) + drr[i, j,] <- body_r[i,] - body_r[j,] + } + + distance <- sqrt(t(colSums(aperm(drr * drr)))) + mag <- dt / (distance * distance * distance) # ~fast as distance^3 + diag(mag) <- 0 + for (d in 1:3) + body_v[,d] <<- body_v[,d] - as.vector((drr[,,d] * mag) %*% body_mass) + + body_r <<- body_r + dt * body_v +} + +energy <- function() { + drr <- array(dim=c(n_bodies, n_bodies, 3)) + for (i in 1:n_bodies) { + for (j in 1:n_bodies) + drr[i, j,] <- body_r[i,] - body_r[j,] + } + distance <- sqrt(t(colSums(aperm(drr * drr)))) + q <- (body_mass %o% body_mass) / distance + return(sum(0.5 * body_mass * rowSums(body_v * body_v)) - + sum(q[upper.tri(q)])) +} + +nbody_3 <- function(args) { + n = if (length(args)) as.integer(args[[1]]) else 1000L + options(digits=9) + offset_momentum() + cat(energy(), "\n") + for (i in 1:n) + advance(0.01) + cat(energy(), "\n") +} + + +execute <- function(n) { + nbody_3(n) +} diff --git a/client/rsh/inst/benchmarks/shootout/nbody/nbody_naive.r b/client/rsh/inst/benchmarks/shootout/nbody/nbody_naive.r new file mode 100644 index 000000000..f0d02367d --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/nbody/nbody_naive.r @@ -0,0 +1,132 @@ +# ------------------------------------------------------------------ +# The Computer Language Shootout +# http://shootout.alioth.debian.org/ +# +# Contributed by Leo Osvald +# ------------------------------------------------------------------ + +pi <- 3.141592653589793 +solar_mass <- 4 * pi * pi +days_per_year <- 365.24 +n_bodies <- 5 + +body_x <- c( + 0, # sun + 4.84143144246472090e+00, # jupiter + 8.34336671824457987e+00, # saturn + 1.28943695621391310e+01, # uranus + 1.53796971148509165e+01 # neptune +) +body_y <- c( + 0, # sun + -1.16032004402742839e+00, # jupiter + 4.12479856412430479e+00, # saturn + -1.51111514016986312e+01, # uranus + -2.59193146099879641e+01 # neptune +) +body_z <- c( + 0, # sun + -1.03622044471123109e-01, # jupiter + -4.03523417114321381e-01, # saturn + -2.23307578892655734e-01, # uranus + 1.79258772950371181e-01 # neptune +) + +body_vx <- c( + 0, # sun + 1.66007664274403694e-03 * days_per_year, # jupiter + -2.76742510726862411e-03 * days_per_year, # saturn + 2.96460137564761618e-03 * days_per_year, # uranus + 2.68067772490389322e-03 * days_per_year # neptune +) +body_vy <- c( + 0, # sun + 7.69901118419740425e-03 * days_per_year, # jupiter + 4.99852801234917238e-03 * days_per_year, # saturn + 2.37847173959480950e-03 * days_per_year, # uranus + 1.62824170038242295e-03 * days_per_year # neptune +) +body_vz <- c( + 0, # sun + -6.90460016972063023e-05 * days_per_year, # jupiter + 2.30417297573763929e-05 * days_per_year, # saturn + -2.96589568540237556e-05 * days_per_year, # uranus + -9.51592254519715870e-05 * days_per_year # neptune +) + +body_mass <- c( + solar_mass, # sun + 9.54791938424326609e-04 * solar_mass, # jupiter + 2.85885980666130812e-04 * solar_mass, # saturn + 4.36624404335156298e-05 * solar_mass, # uranus + 5.15138902046611451e-05 * solar_mass # neptune +) + +offset_momentum <- function() { + body_vx[[1]] <<- -sum(body_vx * body_mass) / solar_mass + body_vy[[1]] <<- -sum(body_vy * body_mass) / solar_mass + body_vz[[1]] <<- -sum(body_vz * body_mass) / solar_mass +} + +advance <- function(dt) { + dxx <- matrix(0, n_bodies, n_bodies) + dyy <- matrix(0, n_bodies, n_bodies) + dzz <- matrix(0, n_bodies, n_bodies) + for (i in 1:n_bodies) { + for (j in 1:n_bodies) { + dxx[[i, j]] <- body_x[[i]] - body_x[[j]] + dyy[[i, j]] <- body_y[[i]] - body_y[[j]] + dzz[[i, j]] <- body_z[[i]] - body_z[[j]] + } + } + + for (i in 1:(n_bodies - 1)) { + j_from <- min(i + 1, n_bodies) + for (j in j_from:n_bodies) { + dx <- body_x[[i]] - body_x[[j]] + dy <- body_y[[i]] - body_y[[j]] + dz <- body_z[[i]] - body_z[[j]] + distance <- sqrt(dx * dx + dy * dy + dz * dz) + mag <- dt / (distance * distance * distance) + body_vx[[i]] <<- body_vx[[i]] - dx * body_mass[[j]] * mag + body_vy[[i]] <<- body_vy[[i]] - dy * body_mass[[j]] * mag + body_vz[[i]] <<- body_vz[[i]] - dz * body_mass[[j]] * mag + body_vx[[j]] <<- body_vx[[j]] + dx * body_mass[[i]] * mag + body_vy[[j]] <<- body_vy[[j]] + dy * body_mass[[i]] * mag + body_vz[[j]] <<- body_vz[[j]] + dz * body_mass[[i]] * mag + } + } + + for (i in 1:n_bodies) { + body_x[[i]] <<- body_x[[i]] + dt * body_vx[[i]] + body_y[[i]] <<- body_y[[i]] + dt * body_vy[[i]] + body_z[[i]] <<- body_z[[i]] + dt * body_vz[[i]] + } +} + +energy <- function() { + # this is only called twice, so the way of implementing it is not important + dxx <- outer(body_x, body_x, "-") + dyy <- outer(body_y, body_y, "-") + dzz <- outer(body_z, body_z, "-") + + distance <- sqrt(dxx * dxx + dyy * dyy + dzz * dzz) + q <- (body_mass %o% body_mass) / distance + return(sum(0.5 * body_mass * + (body_vx * body_vx + body_vy * body_vy + body_vz * body_vz)) - + sum(q[upper.tri(q)])) +} + +nbody_naive <- function(args) { + n = if (length(args)) as.integer(args[[1]]) else 1000L + options(digits=9) + offset_momentum() + cat(energy(), "\n") + for (i in 1:n) + advance(0.01) + cat(energy(), "\n") +} + +execute <- function(n) { + nbody_naive(n) +} diff --git a/client/rsh/inst/benchmarks/shootout/nbody/nbody_naive_2.r b/client/rsh/inst/benchmarks/shootout/nbody/nbody_naive_2.r new file mode 100644 index 000000000..3450b34fa --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/nbody/nbody_naive_2.r @@ -0,0 +1,118 @@ +# ------------------------------------------------------------------ +# The Computer Language Shootout +# http://shootout.alioth.debian.org/ +# +# Contributed by Leo Osvald +# ------------------------------------------------------------------ + +pi <- 3.141592653589793 +solar_mass <- 4 * pi * pi +days_per_year <- 365.24 +n_bodies <- 5 + +body_r <- matrix(c( + c( # sun + 0, + 0, + 0), + c( # jupiter + 4.84143144246472090e+00, + -1.16032004402742839e+00, + -1.03622044471123109e-01), + c( # saturn + 8.34336671824457987e+00, + 4.12479856412430479e+00, + -4.03523417114321381e-01), + c( # uranus + 1.28943695621391310e+01, + -1.51111514016986312e+01, + -2.23307578892655734e-01), + c( # neptune + 1.53796971148509165e+01, + -2.59193146099879641e+01, + 1.79258772950371181e-01) +), 3) + +body_v <- matrix(c( + c( #sun + 0, + 0, + 0), + c( # jupiter + 1.66007664274403694e-03 * days_per_year, + 7.69901118419740425e-03 * days_per_year, + -6.90460016972063023e-05 * days_per_year), + c( # saturn + -2.76742510726862411e-03 * days_per_year, + 4.99852801234917238e-03 * days_per_year, + 2.30417297573763929e-05 * days_per_year), + c( # uranus + 2.96460137564761618e-03 * days_per_year, + 2.37847173959480950e-03 * days_per_year, + -2.96589568540237556e-05 * days_per_year), + c( # neptune + 2.68067772490389322e-03 * days_per_year, + 1.62824170038242295e-03 * days_per_year, + -9.51592254519715870e-05 * days_per_year) +), 3) + +body_mass <- c( + solar_mass, # sun + 9.54791938424326609e-04 * solar_mass, # jupiter + 2.85885980666130812e-04 * solar_mass, # saturn + 4.36624404335156298e-05 * solar_mass, # uranus + 5.15138902046611451e-05 * solar_mass # neptune +) + +offset_momentum <- function() { + body_v[, 1] <<- -(body_v %*% body_mass) / solar_mass +} + +advance <- function(dt) { + drr <- array(dim=c(n_bodies, n_bodies, 3)) + for (i in 1:n_bodies) { + for (j in 1:n_bodies) { + drr[i, j,] <- body_r[,i] - body_r[,j] + } + } + for (i in 1:(n_bodies - 1)) { + j_from <- min(i + 1, n_bodies) + for (j in j_from:n_bodies) { + dr <- body_r[, i] - body_r[, j] + distance <- sqrt(sum(dr * dr)) + mag <- dt / (distance * distance * distance) + body_v[, i] <<- body_v[, i] - dr * body_mass[[j]] * mag + body_v[, j] <<- body_v[, j] + dr * body_mass[[i]] * mag + } + } + for (i in 1:n_bodies) + body_r[, i] <<- body_r[, i] + dt * body_v[, i] +} + +energy <- function() { + # this is only called twice, so the way of implementing it is not important + drr <- array(dim=c(n_bodies, n_bodies, 3)) + for (i in 1:n_bodies) { + for (j in 1:n_bodies) { + drr[i, j,] <- body_r[,i] - body_r[,j] + } + } + distance <- sqrt(t(colSums(aperm(drr * drr)))) + q <- (body_mass %o% body_mass) / distance + return(sum(0.5 * body_mass * colSums(body_v * body_v)) - + sum(q[upper.tri(q)])) +} + +nbody_naive_2 <- function(args) { + n = if (length(args)) as.integer(args[[1]]) else 1000L + options(digits=9) + offset_momentum() + cat(energy(), "\n") + for (i in 1:n) + advance(0.01) + cat(energy(), "\n") +} + +execute <- function(n) { + nbody_naive_2(n) +} diff --git a/client/rsh/inst/benchmarks/shootout/pidigits/pidigits.R b/client/rsh/inst/benchmarks/shootout/pidigits/pidigits.R new file mode 100644 index 000000000..108936b8b --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/pidigits/pidigits.R @@ -0,0 +1,402 @@ + +# Constructors and string conversion functions + +execute <- function(n=30) { + zero_mag = integer(0) + zero = c(0L, zero_mag) # ( = 0L ) + one_mag = c(1L) + one = c(1L, one_mag) + ten_mag = c(10L) + ten = c(1L, ten_mag) + + elem_max = 10000 + elem_digits = as.integer(log10(elem_max)) + + signum <- function(v) v[[1]] + mag <- function(v) v[2:length(v)] + + str_to_mag <- function(s) { + strip_leading_zeros <- function(s) { + for (i in 1:nchar(s)) + if (substr(s, i, i) != '0') + return(substr(s, i, nchar(s))) + return("") + } + + len = nchar(s <- strip_leading_zeros(s)) + if (len == 0) + return(zero_mag) + mod <- len %% elem_digits + if (mod > 0) chunks <- substr(s, 1, mod) + else chunks <- character(0) + if (1 + mod < len) { + chunk_inds_begin <- seq(1 + mod, len, elem_digits) + chunk_inds_end <- chunk_inds_begin + elem_digits - 1 + chunks <- c(chunks, substring(s, chunk_inds_begin, chunk_inds_end)) + } + return(sapply(chunks, as.integer)) + } + + bigint <- function(s, i=NA) { + if (!is.na(i)) { + s <- as.character(i) + } + if (substr(s, 1, 1) == '-') { + mag <- str_to_mag(substr(s, 2L, nchar(s))) + sgn <- -1L + } else { + mag <- str_to_mag(s) + sgn <- 1L + } + return(c(if (length(mag)) sgn else 0L, mag)) + } + + to_int <- function(x) { + ret <- 0L + if ((x_len = length(x)) > 1L) + for (i in length(x):2) + ret <- ret * elem_max + x[[i]] + return(x[[1]] * ret) + } + + mag_to_str <- function(x) { + len = length(x) + if (len == 1) return(as.character(x[[1]])) + xs <- sapply(x[2:length(x)], function(e) zeropad(e, 4)) + x1 <- x[[1]] + return(paste(collapse="", sep="", c( + x[[1]], + sapply(x[2:length(x)], function(e) zeropad(e, elem_digits))))) + } + + to_str <- function(x) { + if (x[[1]] == 0L) + return("0") + return(paste(sep="", if (x[[1]] < 0L) '-' else '', mag_to_str(mag(x)))) + } + +# Comparison functions + + cmp_elem <- function(x, y) (x > y) - (x < y) + cmp_mag <- function(x, y) { + x_len = length(x) + y_len = length(y) + if (x_len < y_len) return(-1L) + if (x_len > y_len) return(1L) + for (i in 1:x_len) + if (c <- cmp_elem(x[[i]], y[[i]])) + return(c) + return(0L) + } + cmp <- function(x, y) { + x_sign = x[[1]] + y_sign = y[[1]] + if (x_sign == y_sign) { + if (x[[1]] == 1L) return(cmp_mag(mag(x), mag(y))) + if (x[[1]] == -1L) return(cmp_mag(mag(y), mag(x))) + return(0L) + } + return((x_sign > y_sign) - (x_sign < y_sign)) + } + + eq <- function(x, y) cmp(x, y) == 0L + ne <- function(x, y) cmp(x, y) != 0L + le <- function(x, y) cmp(x, y) <= 0L + lt <- function(x, y) cmp(x, y) < 0L + ge <- function(x, y) cmp(x, y) >= 0L + gt <- function(x, y) cmp(x, y) > 0L + +# Arithmetic operations + + add_mag <- function(x, y) { + # if x is shorter, swap the two vectors + if (length(x) < length(y)) { + tmp <- x; x <- y; y <- tmp + } + x_len = length(x) + y_len = length(y) + + x_index <- x_len + y_index <- y_len + result <- integer(x_len) + sum <- 0L + + # add common parts of both numbers + while (y_index > 0L) { + sum <- (x[[x_index]] %% elem_max + y[[y_index]] %% elem_max + + sum %/% elem_max) # TODO shift + result[[x_index]] <- sum %% elem_max + x_index <- x_index - 1L + y_index <- y_index - 1L + } + + # copy remainder of the longer number while carry propagation is required + carry <- (sum >= elem_max) + while (x_index > 0L & carry) { + carry <- (result[[x_index]] <- x[[x_index]] + 1L) == 0L + x_index <- x_index - 1L + } + + # copy remainder of the longer number + while (x_index > 0L) { + result[[x_index]] <- x[[x_index]] + x_index <- x_index - 1L + } + + # grow result if necessary + if (carry) + return(c(0x01L, result)) + return(result) + } + + add <- function(x, y) { + if (y[[1]] == 0L) + return(x) + if (x[[1]] == 0L) + return(y) + if (x[[1]] == y[[1]]) + return(c(x[[1]], add_mag(mag(x), mag(y)))) + + c <- cmp_mag(mag(x), mag(y)) + if (c == 0L) + return(zero) + if (c > 0L) + result_mag <- sub_mag(mag(x), mag(y)) + else + result_mag <- sub_mag(mag(y), mag(x)) + return(c(sign_prod(c, x[[1]]), + strip_leading_zero_elems(result_mag))) + } + + sub_mag <- function(big, little) { + big_len = length(big) + little_len = length(little) + result <- integer(big_len) + big_index <- big_len + little_index <- little_len + difference <- 0L + + # subtract common parts of both numbers + while (little_index > 0L) { + difference <- (big[[big_index]] - little[[little_index]] + + if (difference < 0L) -1L else 0L) + result[[big_index]] <- difference %% elem_max + big_index <- big_index - 1L + little_index <- little_index - 1L + } + + # subtract remainder of longer number while borrow propagates + borrow <- if (difference < 0L) -1 else 0L + while (big_index > 0L && borrow) { + borrow <- (result[[big_index]] <- big[[big_index]] - 1L) == -1L + big_index <- big_index - 1L + } + + # copy remainder of the longer number + while (big_index > 0L) { + result[[big_index]] <- big[[big_index]] + big_index <- big_index - 1L + } + + return(result) + } + + sub <- function(x, y) { + if (y[[1]] == 0L) + return(x) + if (x[[1]] == 0L) + return(negate(y)) + if (x[[1]] != y[[1]]) + return(c(x[[1]], add_mag(mag(x), mag(y)))) + + c <- cmp_mag(mag(x), mag(y)) + if (c == 0L) + return(zero) + if (c > 0L) + result_mag <- sub_mag(mag(x), mag(y)) + else + result_mag <- sub_mag(mag(y), mag(x)) + return(c(sign_prod(c, x[[1]]), + strip_leading_zero_elems(result_mag))) + } + + negate <- function(x) c(-x[[1]], x[2:length(x)]) + + multiply_mag <- function(x, y) { + x_len = length(x) + y_len = length(y) + x_start = x_len # remove + y_start = y_len # remove + c <- integer(x_len + y_len) + + carry <- 0L + k <- y_start + x_start + for (j in seq(y_start, 1L, -1L)) { + product = y[[j]] * x[[x_start]] + carry + c[k] <- product %% elem_max + carry <- product %/% elem_max + k <- k - 1L + } + c[x_start] <- carry + + if (x_len <= 1) + return(c) + + for (i in seq(x_start - 1L, 1L, -1L)) { + carry <- 0 + k <- y_start + i + for (j in seq(y_start, 1L, -1L)) { + product = y[[j]] * x[[i]] + c[[k]] + carry + c[[k]] <- product %% elem_max + carry <- product %/% elem_max + k <- k - 1L + } + c[[i]] <- carry %% elem_max + } + return(c) + } + + mul <- function(x, y) { + if (y[[1]] == 0L || x[[1]] == 0) + return(zero) + + return(c(sign_prod(x[[1]], y[[1]]), + strip_leading_zero_elems(multiply_mag(mag(x), mag(y))))) + } + + div_mag <- function(x_mag, y_mag) { + if (length(y_mag) == 1L && y_mag == one_mag) + return(x_mag) + + x <- c(1L, x_mag) + y <- c(1L, y_mag) + x_mag_log10 = log10_mag(x_mag); y_mag_log10 = log10_mag(y_mag) + lo_log10 = x_mag_log10 - y_mag_log10 - (x_mag_log10 != y_mag_log10) + hi_log10 <- x_mag_log10 - y_mag_log10 + 1L + lo <- bigint_pow10(lo_log10) + + # try pruning hi > 10 or lo <= 10 + if (lo_log10 == 0L && hi_log10 > 1L) { + lo10 = mul(lo, ten) + if (gt(mul(lo10, y), x)) + hi <- lo10 + else { + lo <- lo10 + hi <- bigint_pow10(hi_log10) + } + } else + hi <- bigint_pow10(hi_log10) + + while (lt(lo, hi)) { + mid <- div2(add(add(lo, hi), one)) + if (le(mul(mid, y), x)) + lo <- mid + else + hi <- sub(mid, one) + } + return(mag(lo)) + } + + div <- function(x, y) { + # check if division by zero + if (x[[1]] == 0L) + return(zero) + c <- cmp_mag(mag(x), mag(y)) + if (c == 0L) + return(one) + if (c < 0L) + return(zero) + return(c(sign_prod(x[[1]], y[[1]]), div_mag(mag(x), mag(y)))) + } + +# Helper arithmetic functions + + div2_mag <- function(x) { + x_len <- length(x) + if (x_len == 1L) + return(x %/% 2L) + + borrow <- (x[[1]] == 1) + x_start <- borrow + 1L + x_end <- x_len + result_index <- 1L + result <- integer(x_end - x_start + 1L) + for (x_index in x_start:x_end) { + d = x[[x_index]] + elem_max * borrow + result[[result_index]] <- d %/% 2 + borrow <- d %% 2 + result_index <- result_index + 1L + } + return(result) + } + + div2 <- function(x) { + if (x[[1]] == 0L || (length(x) == 2L && x[[2]] == 1L)) + return(zero) + return(c(x[[1]], div2_mag(mag(x)))) + } + + log10_mag <- function(m) elem_digits * (length(m) - 1L) + as.integer(log(m[[1]], 10)) + + bigint_pow10 <- function(n) c(1L, as.integer(10^(n %% elem_digits)), rep.int(0L, n %/% elem_digits)) + +# Misc functions + sign_prod <- function(x, y) (x == y) - (x != y) + strip_leading_zero_elems <- function(x) { + for (i in 1:length(x)) + if (x[[i]] != 0L) + return(x[i:length(x)]) + return(zero_mag) + } + + zeropad <- function(s, n) + paste(sep="", paste(collapse="", rep('0', max(0L, n - nchar(s)))), s) + + +# PIDIGITS program + + pidigits <- function(args) { + N = if (length(args)) as.integer(args[[1]]) else 100L + ONE = one + TWO = bigint("2") + TEN = bigint("10") + THREE = add(ONE, TWO) + i <- k <- ns <- 0L + k1 <- 1L + a <- t <- u <- bigint("0") + n <- d <- bigint("1") + while (TRUE) { + k <- k + 1L + t <- mul(n, TWO) + n <- mul(n, bigint(k)) + a <- add(a, t) + k1 <- k1 + 2L + k1_big <- bigint(i=k1) + a <- mul(a, k1_big) + d <- mul(d, k1_big) + if (ge(a, n)) { + n3a <- add(mul(n, THREE), a) + t <- div(n3a, d) + td = mul(t, d) + u <- add(sub(n3a, td), n) + if (gt(d, u)) { + ns <- ns * 10L + to_int(t) + i <- i + 1L + if (i %% 5L == 0L) { + cat(zeropad(as.character(ns), 5)) + if (i %% 2L == 0L) + cat(sep="", "\t:", i, "\n") + ns = 0L + } + if (i >= N) + break + a <- sub(a, td) # TODO use td + a <- mul(a, TEN) + n <- mul(n, TEN) + } + } + } + } + + pidigits(n) +} diff --git a/client/rsh/inst/benchmarks/shootout/regexdna/regexdna.R b/client/rsh/inst/benchmarks/shootout/regexdna/regexdna.R new file mode 100644 index 000000000..54ae2d7b9 --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/regexdna/regexdna.R @@ -0,0 +1,62 @@ +# ------------------------------------------------------------------ +# The Computer Language Shootout +# http://shootout.alioth.debian.org/ +# +# Contributed by Leo Osvald +# ------------------------------------------------------------------ + +execute <- function(n=500000L) { + pattern1 <- c( + "agggtaaa|tttaccct", + "[cgt]gggtaaa|tttaccc[acg]", + "a[act]ggtaaa|tttacc[agt]t", + "ag[act]gtaaa|tttac[agt]ct", + "agg[act]taaa|ttta[agt]cct", + "aggg[acg]aaa|ttt[cgt]ccct", + "agggt[cgt]aa|tt[acg]accct", + "agggta[cgt]a|t[acg]taccct", + "agggtaa[cgt]|[acg]ttaccct") + + pattern2 <- matrix(c( + c("B", "(c|g|t)"), + c("D", "(a|g|t)"), + c("H", "(a|c|t)"), + c("K", "(g|t)"), + c("M", "(a|c)"), + c("N", "(a|c|g|t)"), + c("R", "(a|g)"), + c("S", "(c|g)"), + c("V", "(a|c|g)"), + c("W", "(a|t)"), + c("Y", "(c|t)") + ), ncol=2, byrow=TRUE) + + match_count <- function(ms) { + l <- length(ms[[1]]) + fst <- ms[[1]][[1]] + return(if (l > 1) l else if (fst != -1L) fst else 0) + } + + regexdna <- function(args) { + in_filename = args[[1]] + f <- file(in_filename, "r") + str <- paste(c(readLines(f), ""), collapse="\n") + close(f) + + len1 <- nchar(str) + str <- gsub(">.*\n|\n", "", str, perl=TRUE, useBytes=TRUE) + len2 <- nchar(str) + + for (pat in pattern1) + cat(pat, match_count(gregexpr(pat, str, useBytes=TRUE)), "\n") + + for (i in 1:nrow(pattern2)) + str <- gsub(pattern2[[i, 1]], pattern2[[i, 2]], str, perl=TRUE, + useBytes=TRUE) + + cat("", len1, len2, nchar(str), sep="\n") + } + + file <- paste("../fasta/fasta", n, ".txt", sep="") + regexdna(file) +} diff --git a/client/rsh/inst/benchmarks/shootout/reversecomplement/reversecomplement.R b/client/rsh/inst/benchmarks/shootout/reversecomplement/reversecomplement.R new file mode 100644 index 000000000..233ed4593 --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/reversecomplement/reversecomplement.R @@ -0,0 +1,35 @@ +# ------------------------------------------------------------------ +# The Computer Language Shootout +# http://shootout.alioth.debian.org/ +# +# Contributed by Leo Osvald +# ------------------------------------------------------------------ + +execute <- function(n=150000L) { + codes <- c( + "A", "C", "G", "T", "U", "M", "R", "W", "S", "Y", "K", "V", "H", "D", "B", + "N") + complements <- c( + "T", "G", "C", "A", "A", "K", "Y", "W", "S", "R", "M", "B", "D", "H", "V", + "N") + comp_map <- NULL + comp_map[codes] <- complements + comp_map[tolower(codes)] <- complements + + reversecomplement <- function(args) { + in_filename = args[[1]] + f <- file(in_filename, "r") + while (length(s <- readLines(f, n=1, warn=FALSE))) { + codes <- strsplit(s, split="")[[1]] + if (codes[[1]] == '>') + cat(s, "\n", sep="") + else { + cat(paste(comp_map[codes], collapse=""), "\n", sep="") + } + } + close(f) + } + + file <- paste("../fasta/fasta", n, ".txt", sep="") + reversecomplement(file) +} diff --git a/client/rsh/inst/benchmarks/shootout/spectralnorm/spectralnorm.R b/client/rsh/inst/benchmarks/shootout/spectralnorm/spectralnorm.R new file mode 100644 index 000000000..d3def315e --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/spectralnorm/spectralnorm.R @@ -0,0 +1,53 @@ +# ------------------------------------------------------------------ +# The Computer Language Shootout +# http://shootout.alioth.debian.org/ +# +# Contributed by Leo Osvald +# ------------------------------------------------------------------ + +execute <- function(n=1200) { + spectralnorm <- function(args) { + n = if (length(args)) as.integer(args[[1]]) else 100L + options(digits=10) + + eval_A <- function(i, j) 1 / ((i + j) * (i + j + 1) / 2 + i + 1) + eval_A_times_u <- function(u) { + ret <- double(n) + for (i in 0:n1) { + eval_A_col <- double(n) + for (j in 0:n1) + eval_A_col[[j + 1]] <- eval_A(i, j) + ret[[i + 1]] <- u %*% eval_A_col + } + return(ret) + } + eval_At_times_u <- function(u) { + ret <- double(n) + for (i in 0:n1) { + eval_At_col <- double(n) + for (j in 0:n1) + eval_At_col[[j + 1]] <- eval_A(j, i) + ret[[i + 1]] <- u %*% eval_At_col + } + return(ret) + } + eval_AtA_times_u <- function(u) eval_At_times_u(eval_A_times_u(u)) + + n1 <- n - 1 + u <- rep(1, n) + v <- rep(0, n) +# was 10 + for (itr in seq(1)) { + v <- eval_AtA_times_u(u) + u <- eval_AtA_times_u(v) + } +# +# cat(sqrt(sum(u * v) / sum(v * v)), "\n") +# + +# sqrt(sum(u * v) / sum(v * v)) + u + } + + spectralnorm(n) +} diff --git a/client/rsh/inst/benchmarks/shootout/spectralnorm/spectralnorm_alt.R b/client/rsh/inst/benchmarks/shootout/spectralnorm/spectralnorm_alt.R new file mode 100644 index 000000000..c6e69f115 --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/spectralnorm/spectralnorm_alt.R @@ -0,0 +1,31 @@ +# ------------------------------------------------------------------ +# The Computer Language Shootout +# http://shootout.alioth.debian.org/ +# +# Contributed by Leo Osvald +# ------------------------------------------------------------------ + +execute <- function(n=1500) { + spectralnorm_alt <- function(args) { + n = if (length(args)) as.integer(args[[1]]) else 100L + options(digits=10) + + eval_A <- function(i, j) 1 / ((i + j - 2) * (i + j - 1) / 2 + i) + eval_A_times_u <- function(u) u %*% g_eval_A_mat + eval_At_times_u <- function(u) u %*% g_eval_At_mat + eval_AtA_times_u <- function(u) eval_At_times_u(eval_A_times_u(u)) + + g_eval_A_mat <- outer(seq(n), seq(n), FUN=eval_A) + g_eval_At_mat <- t(g_eval_A_mat) + u <- rep(1, n) + v <- rep(0, n) + for (itr in seq(10)) { + v <- eval_AtA_times_u(u) + u <- eval_AtA_times_u(v) + } + + cat(sqrt(sum(u * v) / sum(v * v)), "\n") + } + + spectralnorm_alt(n) +} diff --git a/client/rsh/inst/benchmarks/shootout/spectralnorm/spectralnorm_alt_2.R b/client/rsh/inst/benchmarks/shootout/spectralnorm/spectralnorm_alt_2.R new file mode 100644 index 000000000..d0f8f8fe5 --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/spectralnorm/spectralnorm_alt_2.R @@ -0,0 +1,33 @@ +# ------------------------------------------------------------------ +# The Computer Language Shootout +# http://shootout.alioth.debian.org/ +# +# Contributed by Leo Osvald +# ------------------------------------------------------------------ + +execute <- function(n=1200) { + spectralnorm_alt_2 <- function(args) { + n = if (length(args)) as.integer(args[[1]]) else 100L + options(digits=10) + + n = if (length(args)) as.integer(args[[1]]) else 100L + + eval_A <- function(i, j) 1 / ((i + j - 2) * (i + j - 1) / 2 + i) + eval_A_times_u <- function(u) + u %*% outer(seq(n), seq(n), FUN=eval_A) + eval_At_times_u <- function(u) + u %*% t(outer(seq(n), seq(n), FUN=eval_A)) + eval_AtA_times_u <- function(u) + eval_At_times_u(eval_A_times_u(u)) + + u <- rep(1, n) + v <- rep(0, n) + for (itr in seq(10)) { + v <- eval_AtA_times_u(u) + u <- eval_AtA_times_u(v) + } + cat(sqrt(sum(u * v) / sum(v * v)), "\n") + } + + spectralnorm_alt_2(n) +} diff --git a/client/rsh/inst/benchmarks/shootout/spectralnorm/spectralnorm_alt_3.R b/client/rsh/inst/benchmarks/shootout/spectralnorm/spectralnorm_alt_3.R new file mode 100644 index 000000000..6d7c9b086 --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/spectralnorm/spectralnorm_alt_3.R @@ -0,0 +1,46 @@ +# ------------------------------------------------------------------ +# The Computer Language Shootout +# http://shootout.alioth.debian.org/ +# +# Contributed by Leo Osvald +# ------------------------------------------------------------------ + +execute <- function(n=250) { + spectralnorm_alt_3 <- function(args) { + n = if (length(args)) as.integer(args[[1]]) else 100L + options(digits=10) + + eval_A <- function(i, j) eval_A_cache[[i, j]] + eval_A_times_u <- function(u) { + # eval_A_mat <- outer(seq(n), seq(n), FUN=eval_A) + eval_A_mat <- matrix(0, n, n) + for (i in 1:n) + for (j in 1:n) + eval_A_mat[[i, j]] <- eval_A(i, j) + return(u %*% t(eval_A_mat)) + } + eval_At_times_u <- function(u) { + # eval_At_mat <- t(outer(seq(n), seq(n), FUN=eval_A)) + eval_At_mat <- matrix(0, n, n) + for (i in 1:n) + for (j in 1:n) + eval_At_mat[[i, j]] <- eval_A(i, j) + return(u %*% eval_At_mat) + } + eval_AtA_times_u <- function(u) eval_At_times_u(eval_A_times_u(u)) + eval_A_cache <- matrix(0, n, n) + for (i in 1:n) + for (j in 1:n) + eval_A_cache[[i, j]] <- 1/((i + j - 2) * (i + j - 1) / 2 + i) + u <- rep(1, n) + v <- rep(0, n) + for (itr in seq(10)) { + v <- eval_AtA_times_u(u) + u <- eval_AtA_times_u(v) + } + + cat(sqrt(sum(u * v) / sum(v * v)), "\n") + } + + spectralnorm_alt_3(n) +} diff --git a/client/rsh/inst/benchmarks/shootout/spectralnorm/spectralnorm_math.R b/client/rsh/inst/benchmarks/shootout/spectralnorm/spectralnorm_math.R new file mode 100644 index 000000000..08ff1f504 --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/spectralnorm/spectralnorm_math.R @@ -0,0 +1,20 @@ +# ------------------------------------------------------------------ +# The Computer Language Shootout +# http://shootout.alioth.debian.org/ +# +# Contributed by Leo Osvald +# ------------------------------------------------------------------ + +execute <- function(n=1200) { + spectralnorm_math <- function(args) { + n = if (length(args)) as.integer(args[[1]]) else 100L + options(digits=10) + + eval_A <- function(i, j) 1 / ((i + j - 2) * (i + j - 1) / 2 + i) + + m <- outer(seq(n), seq(n), FUN=eval_A) + cat(sqrt(max(eigen(t(m) %*% m)$val)), "\n") + } + + spectralnorm_math(n) +} diff --git a/client/rsh/inst/benchmarks/shootout/spectralnorm/spectralnorm_naive.R b/client/rsh/inst/benchmarks/shootout/spectralnorm/spectralnorm_naive.R new file mode 100644 index 000000000..9fda1099b --- /dev/null +++ b/client/rsh/inst/benchmarks/shootout/spectralnorm/spectralnorm_naive.R @@ -0,0 +1,45 @@ +# ------------------------------------------------------------------ +# The Computer Language Shootout +# http://shootout.alioth.debian.org/ +# +# Contributed by Leo Osvald +# ------------------------------------------------------------------ + +execute <- function(n=150) { + spectralnorm_naive <- function(args) { + n = if (length(args)) as.integer(args[[1]]) else 100L + options(digits=10) + + eval_A <- function(i, j) 1 / ((i + j) * (i + j + 1) / 2 + i + 1) + # TODO: get rid of this hack + eval_A_2 <- function(i, j) 1 / ((i + j) * (i + j + 1) / 2 + i + 1) + + eval_A_times_u <- function(u) { + ret <- rep(0, n) + for (i in 1:n) + for (j in 0:n1) + ret[[i]] <- ret[[i]] + u[[j + 1]] * eval_A(i - 1, j) + return(ret) + } + eval_At_times_u <- function(u) { + ret <- rep(0, n) + for (i in 1:n) + for (j in 0:n1) + ret[[i]] <- ret[[i]] + u[[j + 1]] * eval_A_2(j, i - 1) + return(ret) + } + eval_AtA_times_u <- function(u) eval_At_times_u(eval_A_times_u(u)) + + n1 <- n - 1 + u <- rep(1, n) + v <- rep(0, n) + for (itr in seq(10)) { + v <- eval_AtA_times_u(u) + u <- eval_AtA_times_u(v) + } + + cat(sqrt(sum(u * v) / sum(v * v)), "\n") + } + + spectralnorm_naive(n) +} diff --git a/client/rsh/src/bc2c/runtime.c b/client/rsh/src/bc2c/runtime.c index 299379d56..02585eea5 100644 --- a/client/rsh/src/bc2c/runtime.c +++ b/client/rsh/src/bc2c/runtime.c @@ -20,8 +20,7 @@ SEXP R_MATH1_EXT_SYMS[] = {X_MATH1_EXT_OPS}; Rsh_Math1Fun R_MATH1_EXT_FUNS[] = {X_MATH1_EXT_OPS}; #undef X -Value Rsh_NilValue; -Value Rsh_UnboundValue; +// FIXME: remove SEXP NOT_OP; SEXP LOG_OP; SEXP BC2C_CALL_TRAMPOLINE_SXP; diff --git a/client/rsh/src/bc2c/runtime.h b/client/rsh/src/bc2c/runtime.h index de19aeea2..d692af1bd 100644 --- a/client/rsh/src/bc2c/runtime.h +++ b/client/rsh/src/bc2c/runtime.h @@ -5,8 +5,8 @@ // IT IS USED BY THE SERVER COMPILER // MAKE SURE Rinternals.h is not listed! -#include "R_ext/Boolean.h" #include "runtime_internals.h" +#include #include #include #include @@ -194,112 +194,105 @@ RSH_R_SYMBOLS #undef X #endif -// clang-format off -// // VALUE REPRESENTATION // -------------------- -// -// IEEE 754 double-precision float: -// -// 1 Sign bit -// | 11 Exponent bits -// | | 52 Mantissa bits -// | | | -// S[Exponent-][Mantissa------------------------------------------] -// -// Our QNAN - 13 bits: -// NaN bits -// +---------+ v Intel’s QNaN Floating-Point Indefinite -// -1111111111111-------------------------------------------------- -// ^ NaN type (1 - quiet (QNAN), 0 - signalling) -// -// Our NaN boxing: -// -// 63 49 -// v v -// QNAN 0|1111111111111|00|000000000000000000000000000000000000000000000000 -// MASK 1|1111111111111|11|000000000000000000000000000000000000000000000000 -// MASK_INT 0|1111111111111|00|000000000000000000000000000000000000000000000000 -// MASK_SXP 1|1111111111111|00|000000000000000000000000000000000000000000000000 -// MASK_LGL 0|1111111111111|11|000000000000000000000000000000000000000000000000 -// MASK_ISQ 1|1111111111111|01|000000000000000000000000000000000000000000000000 -// TRUE 0|1111111111111|11|000000000000000000000000000000000000000000000001 -// FALSE 0|1111111111111|11|000000000000000000000000000000000000000000000000 -// ^ -// 48 -// -// The 49. bit in SEXP is used to mark MAYBE_REFERENCED -// -// clang-format on - -typedef u64 Value; -// the 13 bits of the NaN boxing -#define QNAN ((u64)0x7ffc000000000000) -#define SIGN_BIT ((u64)1 << 63) -#define MASK ((SIGN_BIT | QNAN | ((u64)3 << 48))) -#define MASK_INT QNAN -#define MASK_SXP (SIGN_BIT | QNAN) -#define MASK_LGL (QNAN | ((u64)3 << 48)) -#define MASK_ISQ (MASK_SXP | ((u64)1 << 48)) +typedef R_bcstack_t Value; -// Fixed values +// Accessors -#define VAL_TRUE ((Value)(MASK_LGL | 1)) -#define VAL_FALSE ((Value)(MASK_LGL | 0)) - -// Unchecked accessors +#ifdef ASSERTS +#define RSH_CHK_VAL_TYPE(v, t) \ + if ((v).tag != (t)) \ + Rf_error("Expected unboxed: %d, got: %d", (t), (v).tag); +#else +#define RSH_CHK_VAL_TYPE(v, t) +#endif -#define VAL_INT(v) (int)(v) -#define VAL_SXP(v) (SEXP)((v) & (((u64)1 << 48) - 1)) +static INLINE int VAL_INT(Value v) { + RSH_CHK_VAL_TYPE(v, INTSXP); + return (v).u.ival; +} static INLINE double VAL_DBL(Value v) { - double d; - // type punning - memcpy(&d, &v, sizeof(double)); - return d; + RSH_CHK_VAL_TYPE(v, REALSXP); + return (v).u.dval; +} + +static INLINE SEXP VAL_SXP(Value v) { +#ifdef ASSERTS + if ((v).tag != 0) { + Rf_error("Expected a SEXP, got unboxed: %d", (v).tag); + } +#endif + return (v).u.sxpval; } // Type checkers -#define VAL_IS_INT(v) (((v) & MASK) == MASK_INT) +#define VAL_IS_INT(v) ((v).tag == INTSXP) #define VAL_IS_INT_NOT_NA(v) (VAL_IS_INT(v) && VAL_INT(v) != NA_INTEGER) -#define VAL_IS_SXP(v) (((v) & MASK) == MASK_SXP) -#define VAL_IS_DBL(v) (((v) & QNAN) != QNAN) +#define VAL_IS_DBL(v) ((v).tag == REALSXP) #define VAL_IS_DBL_NOT_NAN(v) VAL_IS_DBL(v) && !ISNAN(VAL_DBL(v)) -#define VAL_IS_LGL(v) (((v) & MASK) == MASK_LGL) +#define VAL_IS_LGL(v) ((v).tag == LGLSXP) #define VAL_IS_LGL_NOT_NA(v) (VAL_IS_LGL(v) && VAL_INT(v) != NA_LOGICAL) -#define VAL_IS_ISQ(v) (((v) & MASK) == MASK_ISQ) +#define VAL_IS_SXP(v) ((v).tag == 0) +#define VAL_IS_ISQ(v) ((v).tag == ISQSXP) // Unchecked constructors -#define SXP_TO_VAL(v) (Value)(MASK_SXP | ((u64)(v))) -#define ISQ_TO_VAL(v) (Value)(MASK_ISQ | ((u64)(v))) -// this is to prevent the NA value to change all the bits to 1 -#define INT_TO_VAL(v) (Value)(MASK_INT | ((u64)(u32)(v))) -#define LGL_TO_VAL(v) (Value)(MASK_LGL | ((u64)(u32)(v))) +#define SET_INT_VAL(target, value) \ + do { \ + Value *__node__ = (target); \ + __node__->tag = INTSXP; \ + __node__->u.ival = (value); \ + } while (0); -static INLINE Value DBL_TO_VAL(double d) { - Value v; - // type punning - memcpy(&v, &d, sizeof(double)); - return v; -} +#define SET_DBL_VAL(target, value) \ + do { \ + Value *__node__ = (target); \ + __node__->tag = REALSXP; \ + __node__->u.dval = (value); \ + } while (0); + +#define SET_LGL_VAL(target, value) \ + do { \ + Value *__node__ = (target); \ + __node__->tag = LGLSXP; \ + __node__->u.ival = (value); \ + } while (0); + +#define SET_SXP_VAL(target, value) \ + do { \ + Value *__node__ = (target); \ + __node__->tag = 0; \ + __node__->u.sxpval = (value); \ + } while (0); + +#define SET_VAL(target, sexp) \ + { \ + if (IS_SCALAR(sexp, REALSXP)) { \ + SET_DBL_VAL(target, REAL(sexp)[0]); \ + } else if (IS_SCALAR(sexp, INTSXP)) { \ + SET_INT_VAL(target, INTEGER(sexp)[0]); \ + } else if (IS_SCALAR(sexp, LGLSXP)) { \ + SET_LGL_VAL(target, INTEGER(sexp)[0]); \ + } else { \ + SET_SXP_VAL(target, sexp); \ + } \ + } #define ISQSXP 9999 -#define VAL_TAG(v) \ - ((VAL_IS_DBL(v) ? REALSXP \ - : (VAL_IS_INT(v) ? INTSXP \ - : (VAL_IS_LGL(v) ? LGLSXP \ - : VAL_IS_ISQ(v) ? ISQSXP \ - : 0)))) +// FIXME: remove +#define VAL_TAG(v) ((v).tag) // Checked accessors // TODO: can we share this bcell expand? +// TODO: rename static INLINE SEXP val_as_sexp(Value v) { - switch (VAL_TAG(v)) { + switch (v.tag) { case REALSXP: return Rf_ScalarReal(VAL_DBL(v)); case INTSXP: @@ -315,24 +308,25 @@ static INLINE SEXP val_as_sexp(Value v) { } } -static INLINE Value sexp_as_val(SEXP s) { - if (IS_SCALAR(s, REALSXP)) { - return DBL_TO_VAL(REAL(s)[0]); - } else if (IS_SCALAR(s, INTSXP)) { - return INT_TO_VAL(INTEGER(s)[0]); - } else if (IS_SCALAR(s, LGLSXP)) { - return LGL_TO_VAL(INTEGER(s)[0]); - } else { - return SXP_TO_VAL(s); - } -} +// FIXME: we do not need to set it to R_NilValue +// it would not be bad to set it to some sentinel when in ASSERT +#define PUSH_VAL(n) \ + do { \ + int __n__ = (n); \ + if (R_BCNodeStackTop + __n__ > R_BCNodeStackEnd) { \ + nodeStackOverflow(); \ + } \ + while (__n__-- > 0) { \ + SET_SXP_VAL(R_BCNodeStackTop++, R_NilValue); \ + } \ + } while (0) -// Flags +#define POP_VAL(n) \ + do { \ + R_BCNodeStackTop -= (n); \ + } while (0) -#define VAL_MAYBE_REFERENCED(v) ((v) & ((u64)1 << 49)) -#define VAL_SET_MAYBE_REFERENCED(v) ((v) |= ((u64)1 << 49)) -#define VAL_CLEAR_MAYBE_REFERENCED(v) ((v) &= ~((u64)1 << 49)) -#define VAL_MAYBE_SHARED(v) (VAL_IS_SXP(v) && (REFCNT(VAL_SXP(v)) > 1)) +#define GET_VAL(i) (R_BCNodeStackTop - (i)) // BINDING CELLS (bcell) implementation // ------------------------------------ @@ -360,9 +354,13 @@ typedef union { #define BCELL_TAG(cell) ((cell)->sxpinfo.extra) #define BCELL_TAG_SET(cell, tag) BCELL_TAG(cell) = tag #define BCELL_VAL(cell) ((cell) != R_NilValue ? CAR(cell) : R_UnboundValue) -#define BCELL_DVAL(v) ((R_bndval_t *)&CAR0(v))->dval -#define BCELL_IVAL(v) ((R_bndval_t *)&CAR0(v))->ival -#define BCELL_LVAL(v) ((R_bndval_t *)&CAR0(v))->ival +#define BCELL_DVAL(v) ((BCellVal *)&CAR0(v))->dval +#define BCELL_IVAL(v) ((BCellVal *)&CAR0(v))->ival +#define BCELL_LVAL(v) ((BCellVal *)&CAR0(v))->ival + +#define PROMISE_DVAL BCELL_DVAL +#define PROMISE_IVAL BCELL_IVAL +#define PROMISE_LVAL BCELL_LVAL #define BCELL_DVAL_SET(cell, dval) (BCELL_DVAL(cell) = (dval)) #define BCELL_IVAL_SET(cell, ival) (BCELL_IVAL(cell) = (ival)) @@ -450,7 +448,7 @@ static INLINE void bcell_expand(BCell b) { #define IS_USER_DATABASE(rho) \ (OBJECT((rho)) && Rf_inherits((rho), "UserDefinedDatabase")) -// Returns a binding cell or R_UnboundValue if the symbol is not bound +// Returns a binding cell or R_NilValue if the symbol is not bound static INLINE BCell bcell_get(SEXP symbol, SEXP rho) { if (rho == R_BaseEnv || rho == R_BaseNamespace || IS_USER_DATABASE(rho)) { return R_NilValue; @@ -458,33 +456,25 @@ static INLINE BCell bcell_get(SEXP symbol, SEXP rho) { R_varloc_t loc = R_findVarLocInFrame(rho, symbol); SEXP cell = loc.cell; - if (cell == NULL || cell == R_UnboundValue) { - return R_UnboundValue; - } else if (TYPEOF(cell) == SYMSXP) { - return SYMVALUE(cell); - } else { - // FIXME: shouldn't this be BINDING_VALUE? (cf. envir.c:956) - return cell; - } + return cell == NULL ? R_NilValue : cell; } } -static INLINE SEXP bcell_get_cache(SEXP symbol, SEXP rho, BCell *cache) { +static INLINE void bcell_cache(SEXP symbol, SEXP rho, BCell *const cache) { if (TAG(*cache) == symbol && !BCELL_IS_UNBOUND(*cache)) { - return *cache; + return; } else { SEXP ncell = bcell_get(symbol, rho); - if (ncell != R_UnboundValue) { + if (ncell != R_NilValue) { *cache = ncell; } else if (*cache != R_NilValue && BCELL_IS_UNBOUND(*cache)) { *cache = R_NilValue; } - return ncell; } } static INLINE SEXP bcell_value(SEXP cell) { - if (cell == R_UnboundValue) { + if (cell == R_NilValue) { return R_UnboundValue; } else if (BCELL_TAG(cell)) { bcell_expand(cell); @@ -513,11 +503,8 @@ static INLINE Rboolean bcell_set_value(BCell cell, SEXP value) { // CONSTANTS +// FIXME: use the SCALAR_ macros #define Rsh_const(env, idx) ((SEXP *)STDVEC_DATAPTR((env)))[(idx)] -#define Rsh_const_sxp(env, idx) SXP_TO_VAL(Rsh_const(env, idx)) -#define Rsh_const_dbl(env, idx) DBL_TO_VAL(REAL(Rsh_const(env, idx))[0]) -#define Rsh_const_int(env, idx) INT_TO_VAL(INTEGER(Rsh_const(env, idx))[0]) -#define Rsh_const_lgl(env, idx) LGL_TO_VAL(INTEGER(Rsh_const(env, idx))[0]) // CLOSURE REPRESENTATION // ---------------------- @@ -549,8 +536,8 @@ typedef SEXP (*Rsh_closure)(SEXP, SEXP); // RUNTIME CONSTANTS // ----------------- -JIT_DECL Value Rsh_NilValue; -JIT_DECL Value Rsh_UnboundValue; +JIT_DECL Value *Rsh_NilValue; +JIT_DECL Value *Rsh_UnboundValue; JIT_DECL SEXP NOT_OP; JIT_DECL SEXP LOG_OP; JIT_DECL SEXP BC2C_CALL_TRAMPOLINE_SXP; @@ -568,15 +555,21 @@ JIT_DECL SEXP create_wrapper_body(SEXP body, SEXP fun_ptr, SEXP c_cp); #define BCELL_INLINE(cell, v) \ do { \ if (BCELL_WRITABLE(cell)) { \ - switch (VAL_TAG(v)) { \ + switch (TYPEOF(v)) { \ case REALSXP: \ - BCELL_DVAL_NEW(cell, VAL_DBL(v)); \ + if (XLENGTH((v)) == 1) { \ + BCELL_DVAL_NEW(cell, REAL(v)[0]); \ + } \ break; \ case INTSXP: \ - BCELL_IVAL_NEW(cell, VAL_INT(v)); \ + if (XLENGTH((v)) == 1) { \ + BCELL_IVAL_NEW(cell, INTEGER(v)[0]); \ + } \ break; \ case LGLSXP: \ - BCELL_LVAL_NEW(cell, VAL_INT(v)); \ + if (XLENGTH((v)) == 1) { \ + BCELL_LVAL_NEW(cell, INTEGER(v)[0]); \ + } \ break; \ } \ } \ @@ -586,8 +579,8 @@ JIT_DECL SEXP create_wrapper_body(SEXP body, SEXP fun_ptr, SEXP c_cp); // --------- #define INIT_CALL_FRAME(head, tail) \ - *(head) = Rsh_NilValue; \ - *(tail) = Rsh_NilValue; + SET_SXP_VAL(head, R_NilValue); \ + SET_SXP_VAL(tail, R_NilValue); static INLINE R_xlen_t as_index(Value v) { switch (VAL_TAG(v)) { @@ -625,7 +618,7 @@ static INLINE R_xlen_t as_index(Value v) { return -1; } -static INLINE R_xlen_t Rsh_compute_index(SEXP dim, Value *ix[], int rank) { +static INLINE R_xlen_t Rsh_compute_index(SEXP dim, Value *ix, int rank) { if (rank != LENGTH(dim)) { return -1; } @@ -635,7 +628,7 @@ static INLINE R_xlen_t Rsh_compute_index(SEXP dim, Value *ix[], int rank) { R_xlen_t k = 0; for (int i = 0; i < rank; i++) { - R_xlen_t j = as_index(*ix[i]) - 1; + R_xlen_t j = as_index(*(ix + i)) - 1; if (j < 0 || j >= idim[i]) { return -1; @@ -648,19 +641,22 @@ static INLINE R_xlen_t Rsh_compute_index(SEXP dim, Value *ix[], int rank) { return k; } -static INLINE SEXP Rsh_append_values_to_args(Value *vals[], int n, SEXP args) { - Value **v = vals + n - 1; +static INLINE SEXP Rsh_append_values_to_args(Value *vals, int n, SEXP args) { + Value *p = vals + n - 1; - // we are building the list from tge end\ - // so we have to protect it. - SEXP p = PROTECT(CONS_NR(args, R_NilValue)); + // We are building the argument list from the back so we need to procted the + // individual cell. Instead of PROTECT/UNPROTECT calls, we can use the BC + // stack. + PUSH_VAL(1); + Value *protect = GET_VAL(1); + SET_SXP_VAL(protect, args); - for (int i = 0; i < n; i++, v--) { - args = CONS_NR(val_as_sexp(**v), args); - SETCAR(p, args); + for (int i = 0; i < n; i++, p--) { + args = CONS_NR(val_as_sexp(*p), args); + SET_SXP_VAL(protect, args); } - UNPROTECT(1); + POP_VAL(1); return args; } @@ -670,24 +666,31 @@ static INLINE SEXP Rsh_append_values_to_args(Value *vals[], int n, SEXP args) { #define Rsh_Pop(x) -static INLINE Value Rsh_do_get_var(SEXP symbol, SEXP rho, Rboolean dd, - Rboolean keepmiss, BCell *cache) { - SEXP value; - Rboolean has_cell = FALSE; +// looks up the value either in the cache, or +// if the cache == NULL or there is nothing in the cache, looks it in rho +// and if it does find it in rho and cache != NULL it updates the cache +// FIXME: rename cache to cell +static INLINE SEXP Rsh_do_get_var(SEXP symbol, SEXP rho, Rboolean dd, + Rboolean keepmiss, BCell *cache) { + SEXP value = R_UnboundValue; + int has_cell = 0; if (dd) { value = ddfindVar(symbol, rho); } else { - SEXP cell = bcell_get_cache(symbol, rho, cache); - value = bcell_value(cell); + if (cache != NULL) { + bcell_cache(symbol, rho, cache); + value = bcell_value(*cache); + } + if (value == R_UnboundValue) { value = Rf_findVar(symbol, rho); } else { - has_cell = TRUE; + has_cell = cache != NULL; } } - if (!keepmiss && TYPEOF(value) == PROMSXP) { + if (!keepmiss && TYPEOF(value) == PROMSXP && !PROMISE_IS_EVALUATED(value)) { forcePromise(value); } @@ -696,14 +699,18 @@ static INLINE Value Rsh_do_get_var(SEXP symbol, SEXP rho, Rboolean dd, } else if (value == R_MissingArg) { MAYBE_MISSING_ARGUMENT_ERROR(symbol, keepmiss, rho); } else if (TYPEOF(value) == PROMSXP) { - if (PROMISE_IS_EVALUATED(value)) + if (PROMISE_IS_EVALUATED(value)) { value = PRVALUE(value); - else { + } else { /**** R_isMissing is inefficient */ - if (keepmiss && R_isMissing(symbol, rho)) + if (keepmiss && R_isMissing(symbol, rho)) { value = R_MissingArg; - else { + } else { forcePromise(value); + // FIXME: this is pretty inefficient + // the PRVALUE will likely call the R_expand_promise_value + // which will expand a tagged SEXP only to later optimized into a Value + // again value = PRVALUE(value); } } @@ -711,12 +718,11 @@ static INLINE Value Rsh_do_get_var(SEXP symbol, SEXP rho, Rboolean dd, ENSURE_NAMEDMAX(value); } - Value v = sexp_as_val(value); if (has_cell) { - BCELL_INLINE(*cache, v); + BCELL_INLINE(*cache, value); } - return v; + return value; } #define Rsh_GetVar(res, symbol, cell, rho) \ @@ -728,50 +734,63 @@ static INLINE void Rsh_get_var(Value *res, SEXP symbol, BCell *cell, SEXP rho, Rboolean dd, Rboolean keepmiss) { switch (BCELL_TAG(*cell)) { case REALSXP: - *res = DBL_TO_VAL(BCELL_DVAL(*cell)); + SET_DBL_VAL(res, BCELL_DVAL(*cell)); return; case INTSXP: - *res = INT_TO_VAL(BCELL_IVAL(*cell)); + SET_INT_VAL(res, BCELL_IVAL(*cell)); return; case LGLSXP: - *res = LGL_TO_VAL(BCELL_IVAL(*cell)); + SET_LGL_VAL(res, BCELL_IVAL(*cell)); return; } - SEXP value = CAR(*cell); - int type = TYPEOF(value); - /* extract value of forced promises */ - // FIXME: sync with bc - if (type == PROMSXP) { - SEXP pv = PRVALUE(value); - if (pv != R_UnboundValue) { - value = pv; - type = TYPEOF(value); + SEXP value = BCELL_VAL(*cell); + if (value != R_UnboundValue) { + int type = TYPEOF(value); + + if (type == PROMSXP) { + if (PROMISE_IS_EVALUATED(value)) { + switch (PROMISE_TAG(value)) { + case REALSXP: + SET_DBL_VAL(res, PROMISE_DVAL(value)); + return; + case INTSXP: + SET_INT_VAL(res, PROMISE_IVAL(value)); + return; + case LGLSXP: + SET_LGL_VAL(res, PROMISE_LVAL(value)); + return; + default: + value = PRVALUE(value); + type = TYPEOF(value); + } + } } - } - /* try fast handling of some types; for these the */ - /* cell won't be R_NilValue or an active binding */ - switch (type) { - case REALSXP: - case INTSXP: - case LGLSXP: - case CPLXSXP: - case STRSXP: - case VECSXP: - case RAWSXP: - *res = SXP_TO_VAL(value); - return; - case SYMSXP: - case PROMSXP: - break; - default: - if (*cell != R_NilValue && !IS_ACTIVE_BINDING(*cell)) { - *res = SXP_TO_VAL(value); + + /* try fast handling of some types; for these the */ + /* cell won't be R_NilValue or an active binding */ + switch (type) { + case REALSXP: + case INTSXP: + case LGLSXP: + case CPLXSXP: + case STRSXP: + case VECSXP: + case RAWSXP: + SET_SXP_VAL(res, value); return; + case SYMSXP: + case PROMSXP: + break; + default: + if (*cell != R_NilValue && !IS_ACTIVE_BINDING(*cell)) { + SET_SXP_VAL(res, value); + return; + } } } - *res = Rsh_do_get_var(symbol, rho, dd, keepmiss, cell); + SET_VAL(res, Rsh_do_get_var(symbol, rho, dd, keepmiss, cell)); } static INLINE void Rsh_SetVar(Value *v, SEXP symbol, BCell *cell, SEXP rho) { @@ -811,8 +830,8 @@ static INLINE void Rsh_SetVar(Value *v, SEXP symbol, BCell *cell, SEXP rho) { PROTECT(value_sxp); Rf_defineVar(symbol, value_sxp, rho); UNPROTECT(1); - bcell_get_cache(symbol, rho, cell); - BCELL_INLINE(*cell, value); + bcell_cache(symbol, rho, cell); + BCELL_INLINE(*cell, value_sxp); } } @@ -844,7 +863,7 @@ static INLINE SEXP Rsh_closure_call_args(SEXP args) { static INLINE void Rsh_GetBuiltin(Value *call, Value *args_head, Value *args_tail, const char *name) { - *call = SXP_TO_VAL(R_Primitive(name)); + SET_SXP_VAL(call, R_Primitive(name)); INIT_CALL_FRAME(args_head, args_tail); } @@ -852,24 +871,42 @@ static INLINE void Rsh_GetFun(Value *fun, Value *args_head, Value *args_tail, SEXP symbol, SEXP rho) { // TODO: optimize with bcell SEXP fun_sxp = Rf_findFun(symbol, rho); - *fun = SXP_TO_VAL(fun_sxp); + SET_SXP_VAL(fun, fun_sxp); INIT_CALL_FRAME(args_head, args_tail); } #define Rsh_CallBuiltin Rsh_Call -#define Rsh_PushArg(h, t, v) RSH_LIST_APPEND(*(h), *(t), v) -#define Rsh_PushConstArg(h, t, v) RSH_LIST_APPEND(*(h), *(t), v) -#define Rsh_PushNullArg(h, t) Rsh_PushConstArg(h, t, Rsh_NilValue) -#define Rsh_PushTrueArg(h, t) Rsh_PushConstArg(h, t, VAL_TRUE) -#define Rsh_PushFalseArg(h, t) Rsh_PushConstArg(h, t, VAL_FALSE) +#define Rsh_PushArg(h, t, v) RSH_LIST_APPEND(h, t, val_as_sexp(v)) +#define Rsh_PushConstArg(h, t, v) RSH_LIST_APPEND(h, t, v) +#define Rsh_PushNullArg(h, t) Rsh_PushConstArg(h, t, R_NilValue) +#define Rsh_PushTrueArg(h, t) Rsh_PushConstArg(h, t, R_TrueValue) +#define Rsh_PushFalseArg(h, t) Rsh_PushConstArg(h, t, R_FalseValue) -#define Rsh_LdTrue(d) Rsh_LdConst(d, VAL_TRUE) -#define Rsh_LdFalse(d) Rsh_LdConst(d, VAL_FALSE) -#define Rsh_LdNull(d) Rsh_LdConst(d, Rsh_NilValue) -#define Rsh_LdConst(d, v) \ - R_Visible = TRUE; \ - *(d) = (v) +#define Rsh_LdTrue(d) SET_LGL_VAL(d, TRUE) +#define Rsh_LdFalse(d) SET_LGL_VAL(d, FALSE) +#define Rsh_LdNull(d) SET_SXP_VAL(d, R_NilValue) + +#define Rsh_LdConstInt(d, s) \ + do { \ + R_Visible = TRUE; \ + SET_INT_VAL(d, SCALAR_IVAL(s)); \ + } while (0); +#define Rsh_LdConstDbl(d, s) \ + do { \ + R_Visible = TRUE; \ + SET_DBL_VAL(d, SCALAR_DVAL(s)); \ + } while (0); +#define Rsh_LdConstLgl(d, s) \ + do { \ + R_Visible = TRUE; \ + SET_LGL_VAL(d, SCALAR_LVAL(s)); \ + } while (0); +#define Rsh_LdConst(d, s) \ + do { \ + R_Visible = TRUE; \ + SET_SXP_VAL(d, s); \ + } while (0); static INLINE void Rsh_Call(Value *fun, Value args_head, UNUSED Value args_tail, SEXP call, SEXP rho) { @@ -906,15 +943,19 @@ static INLINE void Rsh_Call(Value *fun, Value args_head, UNUSED Value args_tail, Rf_error("bad function"); } - *fun = sexp_as_val(value); + SET_VAL(fun, value); } static INLINE Rboolean Rsh_BrIfNot(Value value, SEXP call, SEXP rho) { + // FIXME: temporary POP_VAL if (VAL_IS_LGL_NOT_NA(value)) { + POP_VAL(1); return (Rboolean)!VAL_INT(value); } else if (VAL_IS_INT_NOT_NA(value)) { + POP_VAL(1); return (Rboolean)(VAL_INT(value) == 0); } else if (VAL_IS_DBL_NOT_NAN(value)) { + POP_VAL(1); return (Rboolean)(VAL_DBL(value) == 0.0); } @@ -923,6 +964,7 @@ static INLINE Rboolean Rsh_BrIfNot(Value value, SEXP call, SEXP rho) { if (IS_SCALAR(value_sxp, LGLSXP)) { Rboolean lval = (Rboolean)LOGICAL0(value_sxp)[0]; if (lval != NA_LOGICAL) { + POP_VAL(1); return (Rboolean)!lval; } } @@ -930,6 +972,7 @@ static INLINE Rboolean Rsh_BrIfNot(Value value, SEXP call, SEXP rho) { PROTECT(value_sxp); Rboolean ans = asLogicalNoNA(value_sxp, call, rho); UNPROTECT(1); + POP_VAL(1); return (Rboolean)!ans; } @@ -980,7 +1023,7 @@ static INLINE Rboolean Rsh_BrIfNot(Value value, SEXP call, SEXP rho) { __res__ = (a) >= (b); \ break; \ } \ - *(r) = LGL_TO_VAL(__res__); \ + SET_LGL_VAL(r, __res__); \ } while (0) // calls R internal function which takes two arguments @@ -989,21 +1032,23 @@ static INLINE Rboolean Rsh_BrIfNot(Value value, SEXP call, SEXP rho) { do { \ SEXP __res_sxp__ = fun((call), (op), (opSym), val_as_sexp((lhs)), \ val_as_sexp((rhs)), (rho)); \ - *(res) = sexp_as_val(__res_sxp__); \ + SET_VAL(res, __res_sxp__); \ } while (0) -static INLINE Value Rsh_arith(Value lhs, Value rhs, SEXP call, RshArithOp op, - SEXP rho) { +static INLINE void Rsh_arith(Value *res, Value lhs, Value rhs, SEXP call, + RshArithOp op, SEXP rho) { double res_dbl = 0; if (VAL_IS_DBL(lhs)) { double lhs_dbl = VAL_DBL(lhs); if (VAL_IS_DBL(rhs)) { DO_ARITH(op, lhs_dbl, VAL_DBL(rhs), &res_dbl); - return DBL_TO_VAL(res_dbl); + SET_DBL_VAL(res, res_dbl); + return; } else if (VAL_IS_INT_NOT_NA(rhs)) { DO_ARITH(op, lhs_dbl, VAL_INT(rhs), &res_dbl); - return DBL_TO_VAL(res_dbl); + SET_DBL_VAL(res, res_dbl); + return; } } @@ -1012,46 +1057,45 @@ static INLINE Value Rsh_arith(Value lhs, Value rhs, SEXP call, RshArithOp op, if (VAL_IS_DBL(rhs)) { DO_ARITH(op, lhs_int, VAL_DBL(rhs), &res_dbl); - return DBL_TO_VAL(res_dbl); + SET_DBL_VAL(res, res_dbl); + return; } else if (VAL_IS_INT_NOT_NA(rhs)) { if (op == DIV_OP || op == EXPT_OP) { DO_ARITH(op, (double)lhs_int, (double)VAL_INT(rhs), &res_dbl); - return DBL_TO_VAL(res_dbl); + SET_DBL_VAL(res, res_dbl); + return; } else { int res_int = 0; DO_ARITH(op, lhs_int, VAL_INT(rhs), &res_int); - return INT_TO_VAL(res_int); + SET_INT_VAL(res, res_int); + return; } } } // Slow path! - Value res; RSH_PC_INC(slow_arith); DO_BINARY_BUILTIN(arith2, call, R_ARITH_OPS[op], R_ARITH_OP_SYMS[op], lsh, - rhs, rho, &res); - return res; + rhs, rho, res); } #define X(a, b, c) \ static INLINE void Rsh_##c(Value *lhs_res, Value rhs, SEXP call, SEXP rho) { \ - *lhs_res = Rsh_arith(*lhs_res, rhs, call, b, rho); \ + Rsh_arith(lhs_res, *lhs_res, rhs, call, b, rho); \ } X_ARITH_OPS #undef X -static INLINE Value Rsh_relop(Value lhs, Value rhs, SEXP call, RshRelOp op, - SEXP rho) { - Value res; - +static INLINE void Rsh_relop(Value *res, Value lhs, Value rhs, SEXP call, + RshRelOp op, SEXP rho) { if (VAL_IS_DBL_NOT_NAN(lhs)) { double lhs_dbl = VAL_DBL(lhs); if (VAL_IS_DBL_NOT_NAN(rhs)) { - DO_RELOP(op, lhs_dbl, VAL_DBL(rhs), &res); - return res; + DO_RELOP(op, lhs_dbl, VAL_DBL(rhs), res); + return; } else if (VAL_IS_INT_NOT_NA(rhs)) { - DO_RELOP(op, lhs_dbl, VAL_INT(rhs), &res); - return res; + DO_RELOP(op, lhs_dbl, VAL_INT(rhs), res); + return; } } @@ -1059,25 +1103,23 @@ static INLINE Value Rsh_relop(Value lhs, Value rhs, SEXP call, RshRelOp op, int lhs_int = VAL_INT(lhs); if (VAL_IS_DBL_NOT_NAN(rhs)) { - DO_RELOP(op, lhs_int, VAL_DBL(rhs), &res); - return res; + DO_RELOP(op, lhs_int, VAL_DBL(rhs), res); + return; } else if (VAL_IS_INT_NOT_NA(rhs)) { - DO_RELOP(op, lhs_int, VAL_INT(rhs), &res); - return res; + DO_RELOP(op, lhs_int, VAL_INT(rhs), res); + return; } } // Slow path! RSH_PC_INC(slow_relop); DO_BINARY_BUILTIN(relop, call, R_REL_OPS[op], R_REL_OP_SYMS[op], lhs, rhs, - rho, &res); - - return res; + rho, res); } #define X(a, b, c) \ static INLINE void Rsh_##c(Value *lhs_res, Value rhs, SEXP call, SEXP rho) { \ - *lhs_res = Rsh_relop(*lhs_res, rhs, call, b, rho); \ + Rsh_relop(lhs_res, *lhs_res, rhs, call, b, rho); \ } X_REL_OPS #undef X @@ -1088,7 +1130,7 @@ X_REL_OPS do { \ SEXP __res_sxp__ = \ fun((call), (op), CONS_NR(val_as_sexp((arg)), R_NilValue), (rho)); \ - *(res) = sexp_as_val(__res_sxp__); \ + SET_VAL(res, __res_sxp__); \ R_Visible = TRUE; \ } while (0) @@ -1100,13 +1142,12 @@ X_REL_OPS SEXP __tmp__ = CONS_NR(val_as_sexp((arg1)), \ CONS_NR(val_as_sexp((arg2)), R_NilValue)); \ SEXP __res_sxp__ = fun((call), (op), __tmp__, (rho)); \ - *(res) = sexp_as_val(__res_sxp__); \ + SET_VAL(res, __res_sxp__); \ R_Visible = TRUE; \ } while (0) -static INLINE Value Rsh_math1(Value arg, SEXP call, RshMath1Op op, SEXP rho) { - Value res; - +static INLINE void Rsh_math1(Value *res, Value arg, SEXP call, RshMath1Op op, + SEXP rho) { if (VAL_IS_DBL(arg)) { double d = VAL_DBL(arg); d = op == SQRT_OP ? sqrt(d) : exp(d); @@ -1119,7 +1160,7 @@ static INLINE Value Rsh_math1(Value arg, SEXP call, RshMath1Op op, SEXP rho) { } } - res = DBL_TO_VAL(d); + SET_DBL_VAL(res, d); R_Visible = TRUE; } else if (VAL_IS_INT_NOT_NA(arg)) { double d = (double)VAL_INT(arg); @@ -1129,53 +1170,50 @@ static INLINE Value Rsh_math1(Value arg, SEXP call, RshMath1Op op, SEXP rho) { Rf_warningcall(call, R_MSG_NA); } - res = DBL_TO_VAL(d); + SET_DBL_VAL(res, d); R_Visible = TRUE; } else { // Slow path! RSH_PC_INC(slow_math1); - DO_BUILTIN1(do_math1, call, R_MATH1_OPS[op], arg, rho, &res); + DO_BUILTIN1(do_math1, call, R_MATH1_OPS[op], arg, rho, res); } - - return res; } #define X(a, b, c) \ static INLINE void Rsh_##c(Value *v, SEXP call, SEXP rho) { \ - *v = Rsh_math1(*v, call, b, rho); \ + Rsh_math1(v, *v, call, b, rho); \ } X_MATH1_OPS #undef X -static INLINE Value Rsh_unary(Value arg, SEXP call, RshUnaryOp op, SEXP rho) { - Value res = arg; - +static INLINE void Rsh_unary(Value *res, Value arg, SEXP call, RshUnaryOp op, + SEXP rho) { if (VAL_IS_DBL(arg)) { if (op == UMINUS_OP) { double d = VAL_DBL(arg); double e = -d; - res = DBL_TO_VAL(e); + SET_DBL_VAL(res, e); } } else if (VAL_IS_INT_NOT_NA(arg)) { if (op == UMINUS_OP) { int i = VAL_INT(arg); int j = -i; - res = INT_TO_VAL(VAL_INT(j)); + SET_INT_VAL(res, j); } } else { // Slow path! RSH_PC_INC(slow_unary); - res = sexp_as_val(arith1(call, R_UNARY_OPS[op], R_UNARY_OP_SYMS[op], - val_as_sexp(arg), rho)); + SEXP s = arith1(call, R_UNARY_OPS[op], R_UNARY_OP_SYMS[op], + val_as_sexp(arg), rho); + SET_VAL(res, s); } R_Visible = TRUE; - return res; } #define X(a, b, c) \ static INLINE void Rsh_##c(Value *v, SEXP call, SEXP rho) { \ - *v = Rsh_unary(*v, call, b, rho); \ + Rsh_unary(v, *v, call, b, rho); \ } X_UNARY_OPS #undef X @@ -1185,27 +1223,23 @@ static INLINE void Rsh_Not(Value *arg_res, SEXP call, SEXP rho) { Value arg = *arg_res; if (VAL_IS_LGL_NOT_NA(arg) || VAL_IS_INT_NOT_NA(arg)) { - *res = LGL_TO_VAL(!VAL_INT(arg)); + SET_LGL_VAL(res, !VAL_INT(arg)); } else { // Slow path! DO_BUILTIN1(do_logic, call, NOT_OP, arg, rho, res); } } -static INLINE Value Rsh_logic(Value lhs, Value rhs, SEXP call, RshLogic2Op op, - SEXP rho) { - Value res; - +static INLINE void Rsh_logic(Value *res, Value lhs, Value rhs, SEXP call, + RshLogic2Op op, SEXP rho) { // TODO: not optimized // Slow path! - DO_BUILTIN2(do_logic, call, R_LOGIC2_OPS[op], lhs, rhs, rho, &res); - - return res; + DO_BUILTIN2(do_logic, call, R_LOGIC2_OPS[op], lhs, rhs, rho, res); } #define X(a, b, c) \ static INLINE void Rsh_##c(Value *lhs_res, Value rhs, SEXP call, SEXP rho) { \ - *lhs_res = Rsh_logic(*lhs_res, rhs, call, b, rho); \ + Rsh_logic(lhs_res, *lhs_res, rhs, call, b, rho); \ } X_LOGIC2_OPS #undef X @@ -1237,7 +1271,7 @@ static INLINE void Rsh_MakeClosure(Value *res, SEXP mkclos_arg, R_Visible = TRUE; UNPROTECT(3); - *res = SXP_TO_VAL(closure); + SET_SXP_VAL(res, closure); } static INLINE void Rsh_CheckFun(Value *fun, Value *args_head, @@ -1259,31 +1293,28 @@ static INLINE void Rsh_CheckFun(Value *fun, Value *args_head, static INLINE void Rsh_MakeProm(Value *fun, Value *args_head, Value *args_tail, SEXP code, SEXP rho) { - Value value; - switch (TYPEOF(VAL_SXP(*fun))) { - case CLOSXP: - value = SXP_TO_VAL(Rf_mkPROMISE(code, rho)); + case CLOSXP: { + SEXP value = Rf_mkPROMISE(code, rho); + RSH_LIST_APPEND_EX(args_head, args_tail, value, TRUE); break; + } case BUILTINSXP: if (TYPEOF(code) == BCODESXP) { - value = sexp_as_val(bcEval(code, rho)); + SEXP value = bcEval(code, rho); + RSH_LIST_APPEND_EX(args_head, args_tail, value, TRUE); } else { /* uncommon but possible, the compiler may decide not to compile an argument expression */ - value = sexp_as_val(Rf_eval(code, rho)); + SEXP value = Rf_eval(code, rho); + RSH_LIST_APPEND_EX(args_head, args_tail, value, TRUE); } break; case SPECIALSXP: - value = Rsh_UnboundValue; break; default: Rf_error("bad function"); } - - if (value != Rsh_UnboundValue) { - RSH_LIST_APPEND(*args_head, *args_tail, value); - } } static INLINE void Rsh_Dollar(Value *x_res, SEXP call, SEXP symbol, SEXP rho) { @@ -1306,7 +1337,7 @@ static INLINE void Rsh_Dollar(Value *x_res, SEXP call, SEXP symbol, SEXP rho) { } R_Visible = TRUE; - *res = sexp_as_val(value_sxp); + SET_VAL(res, value_sxp); } #define Rsh_StartSubsetN(value, call, rho) \ @@ -1322,7 +1353,7 @@ static INLINE Rboolean Rsh_start_subset_dispatch_n(const char *generic, tryDispatch(generic, call, value_sxp, rho, &value_sxp)) { RSH_PC_INC(dispatched_subset); RSH_CHECK_SIGINT(); - *value = sexp_as_val(value_sxp); + SET_VAL(value, value_sxp); return TRUE; } @@ -1346,17 +1377,19 @@ static INLINE Rboolean Rsh_start_subset_dispatch(const char *generic, tryDispatch(generic, call, value_sxp, rho, &value_sxp)) { RSH_PC_INC(dispatched_subset); RSH_CHECK_SIGINT(); - *value = sexp_as_val(value_sxp); + SET_VAL(value, value_sxp); + // FIXME: temporary stack + POP_VAL(3); return TRUE; } else { SEXP tag = TAG(CDR(call)); - *call_val = SXP_TO_VAL(call); + SET_SXP_VAL(call_val, call); // FIXME: these is a discrepancy between this code and what GNU-R does: // In GNUR at this point we push additional R_NilValue onto the stack // I just don't see why, or regardless why, who does pops it out? INIT_CALL_FRAME(args_head, args_tail); - RSH_LIST_APPEND_EX(*args_head, *args_tail, *value, FALSE); - RSH_SET_TAG(*args_tail, SXP_TO_VAL(tag)); + RSH_LIST_APPEND_EX(args_head, args_tail, val_as_sexp(*value), FALSE); + RSH_SET_TAG(*args_tail, tag); return FALSE; } } @@ -1389,7 +1422,7 @@ static INLINE void Rsh_vec_subset(Value *x, Value i, SEXP call, SEXP rho, UNPROTECT(1); - *x = sexp_as_val(value); + SET_VAL(x, value); } #define Rsh_MatSubset(sx, si, sj, call, rho) \ @@ -1433,26 +1466,27 @@ static INLINE void Rsh_mat_subset(Value *sx, Value si, Value sj, SEXP call, else value = do_subset_dflt(call, Rsh_SubsetSym, args, rho); UNPROTECT(1); - *sx = sexp_as_val(value); + SET_VAL(sx, value); } static INLINE void Rsh_StartAssign(Value *rhs, Value *lhs_cell, Value *lhs_val, Value *rhs_dup, SEXP symbol, BCell *cache, SEXP rho) { + // FIXME: INCLNK_stack_commit + if (VAL_IS_SXP(*rhs)) { SEXP saverhs = VAL_SXP(*rhs); FIXUP_RHS_NAMED(saverhs); - if (MAYBE_REFERENCED(saverhs)) { - VAL_SET_MAYBE_REFERENCED(*rhs); + int refrhs = MAYBE_REFERENCED(saverhs); + rhs->flags = refrhs; + if (refrhs) { INCREMENT_REFCNT(saverhs); - } else { - VAL_CLEAR_MAYBE_REFERENCED(*rhs); } } - SEXP cell = bcell_get_cache(symbol, rho, cache); - SEXP value = bcell_value(cell); + bcell_cache(symbol, rho, cache); + SEXP value = bcell_value(*cache); R_varloc_t loc; if (value == R_UnboundValue || TYPEOF(value) == PROMSXP) { value = EnsureLocal(symbol, rho, &loc); @@ -1460,39 +1494,35 @@ static INLINE void Rsh_StartAssign(Value *rhs, Value *lhs_cell, Value *lhs_val, loc.cell = R_NilValue; } } else { - loc.cell = cell; + loc.cell = *cache; } int maybe_in_assign = ASSIGNMENT_PENDING(loc.cell); SET_ASSIGNMENT_PENDING(loc.cell, TRUE); - *lhs_cell = SXP_TO_VAL(loc.cell); + SET_SXP_VAL(lhs_cell, loc.cell); if (maybe_in_assign || MAYBE_SHARED(value)) { value = Rf_shallow_duplicate(value); } - *lhs_val = SXP_TO_VAL(value); + SET_SXP_VAL(lhs_val, value); *rhs_dup = *rhs; } -// TODO: do we need the cache here? static INLINE void Rsh_StartAssign2(Value *rhs, Value *lhs_cell, Value *lhs_val, - Value *rhs_dup, SEXP symbol, BCell *cache, - SEXP rho) { - SEXP cell = bcell_get_cache(symbol, rho, cache); + Value *rhs_dup, SEXP symbol, SEXP rho) { R_varloc_t loc = R_findVarLoc(symbol, rho); - if (cell == R_UnboundValue) { + if (loc.cell == NULL) { loc.cell = R_NilValue; } int maybe_in_assign = ASSIGNMENT_PENDING(loc.cell); SET_ASSIGNMENT_PENDING(loc.cell, TRUE); - *lhs_cell = SXP_TO_VAL(loc.cell); + SET_SXP_VAL(lhs_cell, loc.cell); - Value value = Rsh_do_get_var(symbol, ENCLOS(rho), FALSE, FALSE, cache); - SEXP value_sxp = val_as_sexp(value); + SEXP value_sxp = Rsh_do_get_var(symbol, ENCLOS(rho), FALSE, FALSE, NULL); if (maybe_in_assign || MAYBE_SHARED(value_sxp)) { value_sxp = Rf_shallow_duplicate(value_sxp); } - *lhs_val = SXP_TO_VAL(value_sxp); + SET_SXP_VAL(lhs_val, value_sxp); *rhs_dup = *rhs; /* top four stack entries are now @@ -1508,20 +1538,20 @@ static INLINE void Rsh_EndAssign(Value *rhs, Value lhs_cell, Value value, SEXP lhs_cell_sxp = VAL_SXP(lhs_cell); SET_ASSIGNMENT_PENDING(lhs_cell_sxp, FALSE); - SEXP cell = bcell_get_cache(symbol, rho, cache); + bcell_cache(symbol, rho, cache); SEXP value_sxp = val_as_sexp(value); // FIXME: try_unwrap ALTREP INCREMENT_NAMED(value_sxp); - if (!bcell_set_value(cell, value_sxp)) { + if (!bcell_set_value(*cache, value_sxp)) { Rf_defineVar(symbol, value_sxp, rho); } if (VAL_IS_SXP(*rhs)) { SEXP saverhs = VAL_SXP(*rhs); INCREMENT_NAMED(saverhs); - if (VAL_MAYBE_REFERENCED(*rhs)) { + if (rhs->flags) { DECREMENT_REFCNT(saverhs); } } @@ -1532,11 +1562,11 @@ static INLINE void Rsh_EndAssign2(Value *rhs, Value lhs_cell, Value value, SEXP lhs_cell_sxp = VAL_SXP(lhs_cell); SET_ASSIGNMENT_PENDING(lhs_cell_sxp, FALSE); - SEXP cell = bcell_get_cache(symbol, rho, cache); + bcell_cache(symbol, rho, cache); SEXP value_sxp = val_as_sexp(value); INCREMENT_NAMED(value_sxp); - if (!bcell_set_value(cell, value_sxp)) { + if (!bcell_set_value(*cache, value_sxp)) { Rf_defineVar(symbol, value_sxp, rho); } @@ -1551,18 +1581,16 @@ static INLINE void Rsh_EndAssign2(Value *rhs, Value lhs_cell, Value value, Rsh_start_subassign_dispatch_n("[[<-", lhs, rhs, call, rho) static INLINE Rboolean Rsh_start_subassign_dispatch_n(const char *generic, - Value *lhs_res, - Value *rhs, SEXP call, - SEXP rho) { - Value lhs = *lhs_res; - SEXP lhs_sxp = val_as_sexp(lhs); + Value *lhs, Value *rhs, + SEXP call, SEXP rho) { + SEXP lhs_sxp = val_as_sexp(*lhs); if (isObject(lhs_sxp)) { MARK_ASSIGNMENT_CALL(call); SEXP rhs_sxp = val_as_sexp(*rhs); if (MAYBE_SHARED(lhs_sxp)) { lhs_sxp = Rf_shallow_duplicate(lhs_sxp); - *lhs_res = SXP_TO_VAL(lhs_sxp); + SET_SXP_VAL(lhs, lhs_sxp); ENSURE_NAMED(lhs_sxp); } @@ -1570,7 +1598,9 @@ static INLINE Rboolean Rsh_start_subassign_dispatch_n(const char *generic, if (tryAssignDispatch(generic, call, lhs_sxp, rhs_sxp, rho, &value)) { RSH_PC_INC(dispatched_subassign); RSH_CHECK_SIGINT(); - *lhs_res = sexp_as_val(value); + SET_SXP_VAL(lhs, value); + // FIXME: temporary + POP_VAL(1); return TRUE; } } @@ -1589,7 +1619,7 @@ static INLINE void Rsh_vec_subassign(Value *sx, Value rhs, Value i, SEXP call, if (MAYBE_SHARED(vec)) { vec = Rf_shallow_duplicate(vec); - *sx = SXP_TO_VAL(vec); + SET_SXP_VAL(sx, vec); } // Fast case - INT index and RHS is scalar of the right type @@ -1620,7 +1650,7 @@ static INLINE void Rsh_vec_subassign(Value *sx, Value rhs, Value i, SEXP call, } } - DO_FAST_SETVECELT(vec, as_index(i) - 1, rhs, sub2); + DO_FAST_SETVECELT(sx, vec, as_index(i) - 1, rhs, sub2); // slow path! RSH_PC_INC(slow_subassign); @@ -1642,7 +1672,7 @@ static INLINE void Rsh_vec_subassign(Value *sx, Value rhs, Value i, SEXP call, } UNPROTECT(1); - *sx = SXP_TO_VAL(vec); + SET_SXP_VAL(sx, vec); } #define Rsh_MatSubassign(sx, rhs, si, sj, call, rho) \ @@ -1656,7 +1686,7 @@ static INLINE void Rsh_mat_subassign(Value *sx, Value rhs, Value si, Value sj, if (MAYBE_SHARED(mat)) { mat = Rf_shallow_duplicate(mat); - *sx = SXP_TO_VAL(mat); + SET_SXP_VAL(sx, mat); } SEXP dim = Rsh_get_mat_dim_attr(mat); @@ -1668,7 +1698,7 @@ static INLINE void Rsh_mat_subassign(Value *sx, Value rhs, Value si, Value sj, R_xlen_t ncol = INTEGER(dim)[1]; if (i > 0 && j > 0 && i <= nrow && j <= ncol) { R_xlen_t k = i - 1 + nrow * (j - 1); - DO_FAST_SETVECELT(mat, k, rhs, subassign2); + DO_FAST_SETVECELT(sx, mat, k, rhs, subassign2); } } @@ -1695,7 +1725,7 @@ static INLINE void Rsh_mat_subassign(Value *sx, Value rhs, Value si, Value sj, } UNPROTECT(1); - *sx = SXP_TO_VAL(mat); + SET_SXP_VAL(sx, mat); } static INLINE void Rsh_GetIntlBuiltin(Value *call, Value *args_head, @@ -1706,12 +1736,12 @@ static INLINE void Rsh_GetIntlBuiltin(Value *call, Value *args_head, Rf_error("there is no .Internal function '%s'", CHAR(PRINTNAME(symbol))); } - *call = SXP_TO_VAL(value); + SET_SXP_VAL(call, value); INIT_CALL_FRAME(args_head, args_tail); } static INLINE void Rsh_SetTag(Value *fun, UNUSED Value *args_head, - Value *args_tail, Value tag) { + Value *args_tail, SEXP tag) { if (TYPEOF(VAL_SXP(*fun)) != SPECIALSXP) { RSH_SET_TAG(*args_tail, tag); } @@ -1731,15 +1761,15 @@ static INLINE void Rsh_SetterCall(Value *lhs, Value rhs, Value fun, MARK_ASSIGNMENT_CALL(call); if (MAYBE_SHARED(lhs_sxp)) { lhs_sxp = Rf_shallow_duplicate(lhs_sxp); - *lhs = SXP_TO_VAL(lhs_sxp); + SET_SXP_VAL(lhs, lhs_sxp); ENSURE_NAMED(lhs_sxp); } switch (TYPEOF(fun_sxp)) { case BUILTINSXP: // append RHS top arguments with value tag - RSH_LIST_APPEND_EX(args_head, args_tail, rhs, FALSE); - RSH_SET_TAG(args_tail, SXP_TO_VAL(Rsh_ValueSym)); + RSH_LIST_APPEND_EX(&args_head, &args_tail, val_as_sexp(rhs), FALSE); + RSH_SET_TAG(args_tail, R_valueSym); RSH_CALL_ARGS_DECREMENT_LINKS(args); // replace first argument with LHS value SETCAR(args, lhs_sxp); @@ -1770,8 +1800,8 @@ static INLINE void Rsh_SetterCall(Value *lhs, Value rhs, Value fun, // unlike in SPECIALSXP case, we need to use a RC promise SEXP prom = R_mkEVPROMISE(vexpr, val_as_sexp(rhs)); // append RHS to arguments with value tag - RSH_LIST_APPEND_EX(args_head, args_tail, SXP_TO_VAL(prom), FALSE); - RSH_SET_TAG(args_tail, SXP_TO_VAL(Rsh_ValueSym)); + RSH_LIST_APPEND_EX(&args_head, &args_tail, prom, FALSE); + RSH_SET_TAG(args_tail, R_valueSym); // replace first argument with LHS value as *tmp* prom = R_mkEVPROMISE(Rsh_TmpvalSym, lhs_sxp); SETCAR(args, prom); @@ -1783,7 +1813,7 @@ static INLINE void Rsh_SetterCall(Value *lhs, Value rhs, Value fun, Rf_error("bad function"); } - *lhs = sexp_as_val(value); + SET_SXP_VAL(lhs, value); } // clang-format off @@ -1802,7 +1832,7 @@ static INLINE Rboolean Rsh_start_subassign_dispatch( MARK_ASSIGNMENT_CALL(call); if (MAYBE_SHARED(lhs_sxp)) { lhs_sxp = Rf_shallow_duplicate(lhs_sxp); - *lhs = SXP_TO_VAL(lhs_sxp); + SET_SXP_VAL(lhs, lhs_sxp); ENSURE_NAMED(lhs_sxp); } @@ -1811,14 +1841,16 @@ static INLINE Rboolean Rsh_start_subassign_dispatch( val_as_sexp(*rhs), rho, &value)) { RSH_PC_INC(dispatched_subassign); RSH_CHECK_SIGINT(); - *lhs = sexp_as_val(value); + SET_SXP_VAL(lhs, value); + // FIXME: temporary + POP_VAL(4); return TRUE; } else { SEXP tag = TAG(CDR(call)); - *call_val = SXP_TO_VAL(call); + SET_SXP_VAL(call_val, call); INIT_CALL_FRAME(args_head, args_tail); - RSH_LIST_APPEND_EX(*args_head, *args_tail, SXP_TO_VAL(lhs_sxp), FALSE); - RSH_SET_TAG(*args_tail, SXP_TO_VAL(tag)); + RSH_LIST_APPEND_EX(args_head, args_tail, lhs_sxp, FALSE); + RSH_SET_TAG(*args_tail, tag); return FALSE; } } @@ -1827,7 +1859,7 @@ static INLINE void Rsh_DoMissing(Value *call, Value *args_head, Value *args_tail) { SEXP call_sxp = VAL_SXP(*call); if (TYPEOF(call_sxp) != SPECIALSXP) { - RSH_LIST_APPEND_EX(*args_head, *args_tail, SXP_TO_VAL(R_MissingArg), FALSE); + RSH_LIST_APPEND_EX(args_head, args_tail, R_MissingArg, FALSE); } } @@ -1846,9 +1878,9 @@ static INLINE void Rsh_dflt_subassign_dispatch(CCODE fun, SEXP symbol, SEXP args = val_as_sexp(args_head); RSH_CALL_ARGS_DECREMENT_LINKS(args); MARK_ASSIGNMENT_CALL(call_sxp); - RSH_LIST_APPEND_EX(args_head, args_tail, rhs, FALSE); + RSH_LIST_APPEND_EX(&args_head, &args_tail, val_as_sexp(rhs), FALSE); SEXP value = fun(call_sxp, symbol, args, rho); - *lhs = sexp_as_val(value); + SET_VAL(lhs, value); } #define Rsh_DfltSubset(value, call_val, args_head, args_tail, rho) \ @@ -1865,7 +1897,7 @@ static INLINE void Rsh_dflt_subset(CCODE fun, SEXP symbol, Value *value, SEXP args = val_as_sexp(args_head); RSH_CALL_ARGS_DECREMENT_LINKS(args); SEXP value_sxp = fun(call_sxp, symbol, args, rho); - *value = sexp_as_val(value_sxp); + SET_VAL(value, value_sxp); R_Visible = TRUE; } @@ -1874,12 +1906,11 @@ static INLINE void Rsh_dflt_subset(CCODE fun, SEXP symbol, Value *value, #define Rsh_Subset2N(stack, n, call, rho) \ Rsh_do_subset_n((stack), n, call, rho, TRUE) -static INLINE void Rsh_do_subset_n(Value *stack[], int n, SEXP call, SEXP rho, +static INLINE void Rsh_do_subset_n(Value *stack, int rank, SEXP call, SEXP rho, Rboolean subset2) { - Value *sx = stack[0]; - Value **ix = stack + 1; + Value *sx = stack - rank - 1; + Value *ix = stack - rank; SEXP vec = val_as_sexp(*sx); - int rank = n - 1; if (subset2 || FAST_VECELT_OK(vec)) { SEXP dim = Rsh_get_array_dim_attr(vec); @@ -1906,7 +1937,7 @@ static INLINE void Rsh_do_subset_n(Value *stack[], int n, SEXP call, SEXP rho, UNPROTECT(1); - *sx = sexp_as_val(value); + SET_VAL(sx, value); } #define Rsh_SubassignN(stack, n, call, rho) \ @@ -1914,32 +1945,32 @@ static INLINE void Rsh_do_subset_n(Value *stack[], int n, SEXP call, SEXP rho, #define Rsh_Subassign2N(stack, n, call, rho) \ Rsh_do_subassign_n((stack), n, call, rho, TRUE) -static INLINE void Rsh_do_subassign_n(Value *stack[], int n, SEXP call, +static INLINE void Rsh_do_subassign_n(Value *stack, int rank, SEXP call, SEXP rho, Rboolean subassign2) { - Value *sx = stack[0]; - Value rhs = *stack[1]; - Value **ix = stack + 2; + Value *sx = stack - rank - 2; + Value *sv = stack - rank - 2; + Value *rhs = stack - rank - 1; + Value *ix = stack - rank; SEXP vec = val_as_sexp(*sx); - int rank = n - 2; if (MAYBE_SHARED(vec)) { vec = Rf_shallow_duplicate(vec); - *sx = SXP_TO_VAL(vec); + SET_SXP_VAL(sx, vec); } SEXP dim = Rsh_get_array_dim_attr(vec); if (dim != R_NilValue) { R_xlen_t k = Rsh_compute_index(dim, ix, rank); if (k >= 0) { - DO_FAST_SETVECELT(vec, k, rhs, subassign2); + DO_FAST_SETVECELT(sv, vec, k, *rhs, subassign2); } } // slow path! RSH_PC_INC(slow_subassign); - SEXP rhs_sxp = val_as_sexp(rhs); + SEXP rhs_sxp = val_as_sexp(*rhs); SEXP args = CONS_NR(rhs_sxp, R_NilValue); SET_TAG(args, Rsh_ValueSym); args = PROTECT(CONS_NR(vec, Rsh_append_values_to_args(ix, rank, args))); @@ -1952,7 +1983,7 @@ static INLINE void Rsh_do_subassign_n(Value *stack[], int n, SEXP call, UNPROTECT(1); - *sx = sexp_as_val(vec); + SET_SXP_VAL(sv, vec); } static INLINE void Rsh_GetterCall(Value *lhs, Value *fun, Value args_head, @@ -1995,13 +2026,17 @@ static INLINE void Rsh_GetterCall(Value *lhs, Value *fun, Value args_head, Rf_error("bad function"); } - *fun = sexp_as_val(value); + SET_VAL(fun, value); } static INLINE void Rsh_SpecialSwap(Value *s3, Value *s2, Value *s1) { + +#define VAL_MAYBE_REFERENCED(v) (VAL_IS_SXP(v) && MAYBE_REFERENCED(VAL_SXP(v))) +#define VAL_MAYBE_SHARED(v) (VAL_IS_SXP(v) && MAYBE_SHARED(VAL_SXP(v))) + if (VAL_MAYBE_REFERENCED(*s1) && (VAL_MAYBE_SHARED(*s1) || VAL_MAYBE_SHARED(*s3))) { - *s1 = SXP_TO_VAL(Rf_shallow_duplicate(VAL_SXP(*s1))); + SET_SXP_VAL(s1, Rf_shallow_duplicate(VAL_SXP(*s1))); } Value tmp = *s1; @@ -2021,23 +2056,26 @@ static INLINE void Rsh_StartFor(Value *s2, Value *s1, Value *s0, SEXP call, SEXP seq; Rboolean isq = FALSE; - if (VAL_IS_ISQ(*s2)) { + if (VAL_IS_SXP(*s2)) { + seq = VAL_SXP(*s2); + + if (Rf_inherits(seq, "factor")) { + seq = Rf_asCharacterFactor(seq); + SET_SXP_VAL(s2, seq); + } + } else if (VAL_IS_ISQ(*s2)) { isq = TRUE; seq = VAL_SXP(*s2); } else { seq = val_as_sexp(*s2); - } - *s2 = SXP_TO_VAL(seq); - - if (Rf_inherits(seq, "factor")) { - seq = Rf_asCharacterFactor(seq); - *s2 = SXP_TO_VAL(seq); + SET_SXP_VAL(s2, seq); } // FIXME: BCPROT? - RshLoopInfo *info = (RshLoopInfo *)malloc(sizeof(RshLoopInfo)); - *s1 = (Value)info; + SEXP info_sxp = Rf_allocVector(RAWSXP, sizeof(RshLoopInfo)); + RshLoopInfo *info = (RshLoopInfo *)RAW0(info_sxp); + SET_SXP_VAL(s1, info_sxp); info->idx = -1; @@ -2068,14 +2106,13 @@ static INLINE void Rsh_StartFor(Value *s2, Value *s1, Value *s0, SEXP call, case CPLXSXP: case STRSXP: case RAWSXP: - // FIXME: who will protect this? value = Rf_allocVector(TYPEOF(seq), 1); INCREMENT_NAMED(value); break; default: value = R_NilValue; } - *s0 = SXP_TO_VAL(value); + SET_SXP_VAL(s0, value); Rsh_SetVar(s0, symbol, cell, rho); @@ -2094,8 +2131,8 @@ static INLINE void Rsh_StartFor(Value *s2, Value *s1, Value *s0, SEXP call, static INLINE Rboolean Rsh_StepFor(Value *s2, Value *s1, Value *s0, BCell *cell, SEXP rho) { - SEXP seq = val_as_sexp(*s2); - RshLoopInfo *info = (RshLoopInfo *)*s1; + SEXP seq = VAL_SXP(*s2); + RshLoopInfo *info = (RshLoopInfo *)RAW0(VAL_SXP(*s1)); R_xlen_t i = ++(info->idx); if (i >= info->len) { @@ -2185,7 +2222,7 @@ static INLINE Rboolean Rsh_StepFor(Value *s2, Value *s1, Value *s0, BCell *cell, case LISTSXP: value = CAR(seq); ENSURE_NAMEDMAX(value); - *s2 = SXP_TO_VAL(CDR(seq)); + SET_SXP_VAL(s2, CDR(seq)); default: Rf_error("invalid sequence argument in for loop"); } @@ -2195,17 +2232,17 @@ static INLINE Rboolean Rsh_StepFor(Value *s2, Value *s1, Value *s0, BCell *cell, } static INLINE void Rsh_EndFor(Value *s2, Value s1, Value s0, SEXP rho) { - RshLoopInfo *info = (RshLoopInfo *)s1; - free(info); - *s2 = Rsh_NilValue; + // FIXME: missing stack protection stuff + SET_SXP_VAL(s2, R_NilValue); } -#define ISQ_NEW(/* int */ x, /* int */ y, /* Value */ res) \ +#define ISQ_NEW(/* int */ x, /* int */ y, /* Value* */ res) \ do { \ SEXP __v__ = Rf_allocVector(INTSXP, 2); \ INTEGER(__v__)[0] = (int)(x); \ INTEGER(__v__)[1] = (int)(y); \ - (res) = ISQ_TO_VAL(__v__); \ + SET_SXP_VAL(res, __v__); \ + res->tag = ISQSXP; \ RSH_PC_INC(isq); \ } while (0) @@ -2216,7 +2253,7 @@ static INLINE void Rsh_Colon(Value *s1, Value s0, SEXP call, SEXP rho) { if (R_FINITE(rn1) && R_FINITE(rn2) && INT_MIN <= rn1 && INT_MAX >= rn1 && INT_MIN <= rn2 && INT_MAX >= rn2 && rn1 == (int)rn1 && rn2 == (int)rn2) { - ISQ_NEW(rn1, rn2, *s1); + ISQ_NEW(rn1, rn2, s1); R_Visible = TRUE; } return; @@ -2231,7 +2268,7 @@ static INLINE void Rsh_SeqAlong(Value *v, SEXP call, SEXP rho) { if (!isObject(s)) { R_xlen_t len = Rf_xlength(s); if (len > 0 && len <= INT_MAX) { - ISQ_NEW(1, len, *v); + ISQ_NEW(1, len, v); R_Visible = TRUE; return; } @@ -2249,7 +2286,7 @@ static INLINE void Rsh_SeqLen(Value *v, SEXP call, SEXP rho) { } if (len > 0 && len < INT_MAX && len == (int)len) { - ISQ_NEW(1, len, *v); + ISQ_NEW(1, len, v); R_Visible = TRUE; return; } @@ -2259,16 +2296,20 @@ static INLINE void Rsh_SeqLen(Value *v, SEXP call, SEXP rho) { #define RSH_IS_TEST(v, p) \ do { \ - *(v) = p(val_as_sexp(*(v))) ? VAL_TRUE : VAL_FALSE; \ + Value *__v__ = v; \ + SET_LGL_VAL(__v__, p(val_as_sexp(*__v__))); \ } while (0) #define RSH_IS_TYPE(v, t) \ do { \ - *(v) = VAL_TAG(*(v)) == t || TYPEOF(val_as_sexp(*(v))) == t ? VAL_TRUE \ - : VAL_FALSE; \ + Value *__v__ = v; \ + int __tag__ = VAL_TAG(*__v__); \ + int __type__ = (t); \ + SET_LGL_VAL(__v__, __tag__ == 0 ? (TYPEOF(VAL_SXP(*__v__)) == __type__) \ + : __tag__ == __type__); \ } while (0) -static INLINE void Rsh_IsNull(Value *v) { RSH_IS_TEST(v, isNull); } +static INLINE void Rsh_IsNull(Value *v) { RSH_IS_TYPE(v, NILSXP); } static INLINE void Rsh_IsObject(Value *v) { RSH_IS_TEST(v, isObject); } @@ -2288,46 +2329,48 @@ static INLINE void Rsh_IsInteger(Value *v) { switch (VAL_TAG(*v)) { case INTSXP: case ISQSXP: - *v = VAL_TRUE; + SET_LGL_VAL(v, TRUE); break; - case 0: // some SXP + case 0: // some SEXP { SEXP s = VAL_SXP(*v); - *v = (TYPEOF(s) == INTSXP) && !Rf_inherits(s, "factor") ? VAL_TRUE - : VAL_FALSE; + SET_LGL_VAL(v, (TYPEOF(s) == INTSXP) && !Rf_inherits(s, "factor")); break; } default: - *v = VAL_FALSE; + SET_LGL_VAL(v, FALSE); } } -static inline Value fixup_scalar_logical(Value v, SEXP call, const char *arg, - const char *op) { - if (VAL_IS_LGL(v)) { - return v; +static inline void fixup_scalar_logical(Value *v, SEXP call, const char *arg, + const char *op) { + if (VAL_IS_LGL(*v)) { + return; } - SEXP sxp = val_as_sexp(v); - if (IS_SIMPLE_SCALAR(sxp, LGLSXP)) { - return SXP_TO_VAL(SCALAR_LVAL(sxp)); + // FIXME: does it make sense to optimize LGL / DBL? + + SEXP s = val_as_sexp(*v); + if (IS_SIMPLE_SCALAR(s, LGLSXP)) { + SET_LGL_VAL(v, SCALAR_LVAL(s)); } else { - if (!Rf_isNumber(sxp)) { + if (!Rf_isNumber(s)) { Rf_errorcall(call, "invalid %s type in 'x %s y'", arg, op); } - return SXP_TO_VAL(Rf_ScalarLogical(Rf_asLogical2(sxp, 1, call))); + + SET_LGL_VAL(v, Rf_asLogical2(s, 1, call)); } } static INLINE Rboolean Rsh_And1st(Value *v, SEXP call) { - *v = fixup_scalar_logical(*v, call, "'x'", "&&"); + fixup_scalar_logical(v, call, "'x'", "&&"); R_Visible = TRUE; - return *v == VAL_FALSE ? TRUE : FALSE; + return VAL_INT(*v) == FALSE ? TRUE : FALSE; } static INLINE void Rsh_And2nd(Value *v2, Value v1, SEXP call) { // v2 is the result of Rsh_And1St - Value v1l = fixup_scalar_logical(v1, call, "'y'", "&&"); + fixup_scalar_logical(&v1, call, "'y'", "&&"); R_Visible = TRUE; // Note: ‘NA’ is a valid logical object. Where a component of ‘x’ or ‘y’ // is ‘NA’, the result will be ‘NA’ if the outcome is ambiguous. In @@ -2339,27 +2382,28 @@ static INLINE void Rsh_And2nd(Value *v2, Value v1, SEXP call) { // If the second argument is not TRUE then its value is the result. // If the second argument is TRUE, then the first argument's value is the // result. - if (VAL_INT(v1l) == FALSE || VAL_INT(v1l) == NA_LOGICAL) { + if (VAL_INT(v1) == FALSE || VAL_INT(v1) == NA_LOGICAL) { *v2 = v1; } R_Visible = TRUE; } static INLINE Rboolean Rsh_Or1st(Value *v, SEXP call) { - *v = fixup_scalar_logical(*v, call, "'x'", "||"); + fixup_scalar_logical(v, call, "'x'", "||"); R_Visible = TRUE; - return (*v != VAL_FALSE && VAL_INT(*v) != NA_LOGICAL) ? TRUE : FALSE; + int r = VAL_INT(*v) != FALSE && VAL_INT(*v) != NA_LOGICAL; + return r ? TRUE : FALSE; } static INLINE void Rsh_Or2nd(Value *v2, Value v1, SEXP call) { // v2 is the result of Rsh_And1St - Value v1l = fixup_scalar_logical(v1, call, "'y'", "||"); + fixup_scalar_logical(&v1, call, "'y'", "||"); R_Visible = TRUE; // The first argument is FALSE or NA. // If the second argument is not FALSE then its value is the result. // If the second argument is FALSE, then the first argument's value is the // result. - if (VAL_INT(v1l) != FALSE) { + if (VAL_INT(v1) != FALSE) { *v2 = v1; } R_Visible = TRUE; @@ -2377,15 +2421,15 @@ static INLINE void Rsh_Log(Value *val, SEXP call, SEXP rho) { } } R_Visible = TRUE; - *val = DBL_TO_VAL(r); + SET_DBL_VAL(val, r); return; } // slow path SEXP args = CONS_NR(val_as_sexp(*val), R_NilValue); - *val = SXP_TO_VAL(args); // to protect (FIXME: does this actually work?) + SET_SXP_VAL(val, args); // to protect R_Visible = TRUE; - *val = SXP_TO_VAL(do_log_builtin(call, LOG_OP, args, rho)); + SET_SXP_VAL(val, do_log_builtin(call, LOG_OP, args, rho)); RSH_PC_INC(slow_math1); } @@ -2404,16 +2448,16 @@ static INLINE void Rsh_LogBase(Value *val, Value base, SEXP call, SEXP rho) { } } R_Visible = TRUE; - *val = DBL_TO_VAL(r); + SET_DBL_VAL(val, r); return; } // slow path SEXP args = CONS_NR(val_as_sexp(base), R_NilValue); args = CONS_NR(val_as_sexp(*val), args); - *val = SXP_TO_VAL(args); // to protect (FIXME: does this actually work?) + SET_SXP_VAL(val, args); // to protect R_Visible = TRUE; - *val = SXP_TO_VAL(do_log_builtin(call, LOG_OP, args, rho)); + SET_SXP_VAL(val, do_log_builtin(call, LOG_OP, args, rho)); RSH_PC_INC(slow_math1); } @@ -2438,16 +2482,64 @@ static INLINE void Rsh_Math1(Value *v, SEXP call, int op, SEXP rho) { } } R_Visible = TRUE; - *v = DBL_TO_VAL(r); + SET_DBL_VAL(v, r); return; } // slow path SEXP args = CONS_NR(val_as_sexp(*v), R_NilValue); - *v = SXP_TO_VAL(args); // to protect (FIXME: does this actually work?) + SET_SXP_VAL(v, args); // to protect R_Visible = TRUE; - *v = sexp_as_val(do_math1(call, R_MATH1_EXT_OPS[op], args, rho)); + SET_VAL(v, do_math1(call, R_MATH1_EXT_OPS[op], args, rho)); RSH_PC_INC(slow_math1); } +#define Rsh_Dup(a, b) *(b) = *(a) +#define Rsh_Dup2nd(a, b, c) *(c) = *(a) + +static INLINE void Rsh_DoDots(Value *call, Value *args_head, Value *args_tail, + SEXP rho) { + SEXPTYPE ftype = TYPEOF(VAL_SXP(*call)); + if (ftype == SPECIALSXP) { + return; + } + + SEXP h = R_findVar(R_DotsSymbol, rho); + // FIXME: the h == R_NilValue -- does it make sense? eval.c:8028 + if (TYPEOF(h) == DOTSXP || h == R_NilValue) { + PROTECT(h); + for (; h != R_NilValue; h = CDR(h)) { + SEXP val; + if (ftype == BUILTINSXP) { + val = Rf_eval(CAR(h), rho); + } else if (CAR(h) == R_MissingArg) { + val = CAR(h); + } else { + val = Rf_mkPROMISE(CAR(h), rho); + } + RSH_LIST_APPEND(args_head, args_tail, val); + RSH_SET_TAG(*args_tail, TAG(h)); + } + UNPROTECT(1); /* h */ + } else if (h != R_MissingArg) { + Rf_error("'...' used in an incorrect context"); + } +} + +static INLINE void Rsh_CallSpecial(Value *value, SEXP call, SEXP rho) { + SEXP symbol = CAR(call); + SEXP fun = getPrimitive(symbol, SPECIALSXP); + + const void *vmax = vmaxget(); + int flag = PRIMPRINT(fun); + // FIXME: create a macro for the Rboolean -> bool conversion for C++ + R_Visible = (flag != 1) ? TRUE : FALSE; + SEXP v = PRIMFUN(fun)(call, fun, markSpecialArgs(CDR(call)), rho); + if (flag < 2) { + R_Visible = (flag != 1) ? TRUE : FALSE; + } + vmaxset(vmax); + SET_VAL(value, v); +} + #endif // RUNTIME_H diff --git a/client/rsh/src/bc2c/runtime_impl.h b/client/rsh/src/bc2c/runtime_impl.h index c0ac6e42b..07e09f39b 100644 --- a/client/rsh/src/bc2c/runtime_impl.h +++ b/client/rsh/src/bc2c/runtime_impl.h @@ -100,8 +100,6 @@ JIT_DEF SEXP Rsh_initialize_runtime(void) { X_MATH1_EXT_OPS #undef X - Rsh_NilValue = SXP_TO_VAL(R_NilValue); - Rsh_UnboundValue = SXP_TO_VAL(Rsh_UnboundValue); LOAD_R_BUILTIN(NOT_OP, "!"); LOAD_R_BUILTIN(LOG_OP, "log"); diff --git a/client/rsh/src/bc2c/runtime_internals.h b/client/rsh/src/bc2c/runtime_internals.h index 375f21080..d83fd6e32 100644 --- a/client/rsh/src/bc2c/runtime_internals.h +++ b/client/rsh/src/bc2c/runtime_internals.h @@ -24,6 +24,10 @@ extern FUNTAB R_FunTab[]; extern Rboolean R_Visible; /* Value visibility flag */ +extern SEXP R_valueSym; +extern R_bcstack_t *R_BCNodeStackTop, *R_BCNodeStackEnd, *R_BCProtTop; +extern SEXP R_TrueValue; +extern SEXP R_FalseValue; #ifdef RSH_INLINE #define INLINE inline __attribute__((always_inline)) @@ -76,6 +80,9 @@ SEXP do_seq_along(SEXP call, SEXP op, SEXP args, SEXP rho); SEXP do_seq_len(SEXP call, SEXP op, SEXP args, SEXP rho); R_varloc_t R_findVarLoc(SEXP rho, SEXP symbol); SEXP do_log_builtin(SEXP call, SEXP op, SEXP args, SEXP env); +NORET void nodeStackOverflow(void); +SEXP R_findVar(SEXP symbol, SEXP rho); +SEXP getPrimitive(SEXP symbol, SEXPTYPE type); // from arithmetic.h static INLINE double R_log(double x) { @@ -147,31 +154,31 @@ static INLINE SEXP Rsh_get_array_dim_attr(SEXP v) { if (i < 0 || XLENGTH(vec) <= i) { \ break; \ } \ - *res = DBL_TO_VAL(REAL_ELT(vec, i)); \ + SET_DBL_VAL(res, REAL_ELT(vec, i)); \ return; \ case INTSXP: \ if (i < 0 || XLENGTH(vec) <= i) { \ break; \ } \ - *res = INT_TO_VAL(INTEGER_ELT(vec, i)); \ + SET_INT_VAL(res, INTEGER_ELT(vec, i)); \ return; \ case LGLSXP: \ if (i < 0 || XLENGTH(vec) <= i) { \ break; \ } \ - *res = LGL_TO_VAL(LOGICAL_ELT(vec, i)); \ + SET_LGL_VAL(res, LOGICAL_ELT(vec, i)); \ return; \ case CPLXSXP: \ if (i < 0 || XLENGTH(vec) <= i) { \ break; \ } \ - *res = SXP_TO_VAL(Rf_ScalarComplex(COMPLEX_ELT(vec, i))); \ + SET_SXP_VAL(res, Rf_ScalarComplex(COMPLEX_ELT(vec, i))); \ return; \ case RAWSXP: \ if (i < 0 || XLENGTH(vec) <= i) { \ break; \ } \ - *res = SXP_TO_VAL(Rf_ScalarRaw(RAW(vec)[i])); \ + SET_SXP_VAL(res, Rf_ScalarRaw(RAW(vec)[i])); \ return; \ case VECSXP: \ if (i < 0 || XLENGTH(vec) <= i) { \ @@ -180,17 +187,18 @@ static INLINE SEXP Rsh_get_array_dim_attr(SEXP v) { SEXP elt = VECTOR_ELT(vec, i); \ RAISE_NAMED(elt, NAMED(vec)); \ if (subset2) { \ - *res = SXP_TO_VAL(elt); \ + SET_SXP_VAL(res, elt); \ } else { \ SEXP v = Rf_allocVector(VECSXP, 1); \ SET_VECTOR_ELT(v, 0, elt); \ - *res = SXP_TO_VAL(v); \ + SET_SXP_VAL(res, v); \ } \ return; \ } \ } while (0) -#define DO_FAST_SETVECELT(/* SEXP */ vec, /* R_xlen_t */ i, /* Value */ rhs, \ +#define DO_FAST_SETVECELT(/* Value* */ target, /* SEXP */ vec, \ + /* R_xlen_t */ i, /* Value */ rhs, \ /* Rboolean */ subassign2) \ do { \ if (i >= 0 && XLENGTH(vec) > i) { \ @@ -198,14 +206,17 @@ static INLINE SEXP Rsh_get_array_dim_attr(SEXP v) { switch (VAL_TAG(rhs)) { \ case REALSXP: \ REAL(vec)[i] = VAL_DBL(rhs); \ + SET_SXP_VAL(target, vec); \ SETTER_CLEAR_NAMED(vec); \ return; \ case INTSXP: \ REAL(vec)[i] = INTEGER_TO_REAL(VAL_INT(rhs)); \ + SET_SXP_VAL(target, vec); \ SETTER_CLEAR_NAMED(vec); \ return; \ case LGLSXP: \ REAL(vec)[i] = LOGICAL_TO_REAL(VAL_INT(rhs)); \ + SET_SXP_VAL(target, vec); \ SETTER_CLEAR_NAMED(vec); \ return; \ } \ @@ -213,10 +224,12 @@ static INLINE SEXP Rsh_get_array_dim_attr(SEXP v) { switch (VAL_TAG(rhs)) { \ case INTSXP: \ INTEGER(vec)[i] = VAL_INT(rhs); \ + SET_SXP_VAL(target, vec); \ SETTER_CLEAR_NAMED(vec); \ return; \ case LGLSXP: \ LOGICAL(vec)[i] = VAL_INT(rhs); \ + SET_SXP_VAL(target, vec); \ SETTER_CLEAR_NAMED(vec); \ return; \ } \ @@ -227,6 +240,7 @@ static INLINE SEXP Rsh_get_array_dim_attr(SEXP v) { R_FixupRHS(vec, rhs_sxp); \ } \ SET_VECTOR_ELT(vec, i, rhs_sxp); \ + SET_SXP_VAL(target, vec); \ SETTER_CLEAR_NAMED(vec); \ return; \ } \ @@ -286,18 +300,18 @@ static INLINE SEXP relop(SEXP call, SEXP op, SEXP opsym, SEXP x, SEXP y, return do_relop_dflt(call, op, x, y); } -#define RSH_LIST_APPEND_EX(/* Value */ head, /* Value */ tail, \ - /* Value */ value, /* RBoolean */ RC) \ +#define RSH_LIST_APPEND_EX(/* Value* */ head, /* Value* */ tail, \ + /* SEXP */ value, /* RBoolean */ RC) \ do { \ - SEXP __elem__ = (RC) ? CONS(val_as_sexp(value), R_NilValue) \ - : CONS_NR(val_as_sexp(value), R_NilValue); \ + SEXP __elem__ = \ + (RC) ? CONS((value), R_NilValue) : CONS_NR(value, R_NilValue); \ \ - if (head == Rsh_NilValue) { \ - head = SXP_TO_VAL(__elem__); \ + if (VAL_SXP(*head) == R_NilValue) { \ + SET_SXP_VAL(head, __elem__); \ } else { \ - SETCDR(VAL_SXP(tail), __elem__); \ + SETCDR(VAL_SXP(*(tail)), __elem__); \ } \ - tail = SXP_TO_VAL(__elem__); \ + SET_SXP_VAL(tail, __elem__); \ if (RC) { \ INCREMENT_NAMED(CAR(__elem__)); \ } else { \ @@ -305,13 +319,14 @@ static INLINE SEXP relop(SEXP call, SEXP op, SEXP opsym, SEXP x, SEXP y, } \ } while (0) -#define RSH_LIST_APPEND(/* Value */ head, /* Value */ tail, /* Value */ value) \ +#define RSH_LIST_APPEND(/* Value* */ head, /* Value* */ tail, \ + /* SEXP */ value) \ RSH_LIST_APPEND_EX(head, tail, value, TRUE) -#define RSH_SET_TAG(/* Value */ v, /* Value */ t) \ +#define RSH_SET_TAG(/* Value */ v, /* SEXP */ t) \ do { \ SEXP __v__ = VAL_SXP((v)); \ - SEXP __tag__ = val_as_sexp((t)); \ + SEXP __tag__ = (t); \ if (__tag__ != R_NilValue) { \ if (__v__ != R_NilValue) \ SET_TAG(__v__, Rf_CreateTag(__tag__)); \ @@ -327,21 +342,6 @@ static INLINE SEXP relop(SEXP call, SEXP op, SEXP opsym, SEXP x, SEXP y, } \ } while (0) -#define RSH_PUSHCALLARG_EX(args, v, RC) \ - do { \ - SEXP __cell__ = (RC) ? CONS(v, R_NilValue) : CONS_NR(v, R_NilValue); \ - if (GETSTACK(-2) == R_NilValue) \ - SETSTACK(-2, __cell__); \ - else \ - SETCDR(GETSTACK(-1), __cell__); \ - SETSTACK(-1, __cell__); \ - if (RC) \ - INCREMENT_NAMED(CAR(__cell__)); \ - else \ - INCREMENT_LINKS(CAR(__cell__)); \ - } while (0) -#endif - #define SET_SCALAR_IVAL(s, v) INTEGER((s))[0] = (v) #define SET_SCALAR_DVAL(s, v) REAL((s))[0] = (v) #define SET_SCALAR_CVAL(s, v) COMPLEX((s))[0] = (v) @@ -353,3 +353,5 @@ static INLINE SEXP relop(SEXP call, SEXP op, SEXP opsym, SEXP x, SEXP y, // FIXME: implement signal checking #define RSH_CHECK_SIGINT() + +#endif // RUNTIME_INTENALS_H diff --git a/client/rsh/src/client.cpp b/client/rsh/src/client.cpp index 045ab8e26..0ac924dea 100644 --- a/client/rsh/src/client.cpp +++ b/client/rsh/src/client.cpp @@ -115,8 +115,8 @@ SEXP Client::make_client(SEXP address, SEXP port, SEXP installed_packages) { auto channel_args = grpc::ChannelArguments(); channel_args.SetMaxReceiveMessageSize(1024 * 1024 * 10); channel_args.SetMaxSendMessageSize(1024 * 1024 * 10); - auto channel = - grpc::CreateCustomChannel(address_str, grpc::InsecureChannelCredentials(), channel_args); + auto channel = grpc::CreateCustomChannel( + address_str, grpc::InsecureChannelCredentials(), channel_args); auto client = new Client(channel, packages); SEXP ptr = PROTECT(R_MakeExternalPtr(client, RSH_CLIENT_PTR, R_NilValue)); diff --git a/external/R b/external/R index c0ce99f15..4d030a61e 160000 --- a/external/R +++ b/external/R @@ -1 +1 @@ -Subproject commit c0ce99f15cb5d8ee1674bf823bbbb5c53a84875e +Subproject commit 4d030a61e79ebfadd94b0f703a74499c54c56e35 diff --git a/external/R-debug b/external/R-debug index c0ce99f15..4d030a61e 160000 --- a/external/R-debug +++ b/external/R-debug @@ -1 +1 @@ -Subproject commit c0ce99f15cb5d8ee1674bf823bbbb5c53a84875e +Subproject commit 4d030a61e79ebfadd94b0f703a74499c54c56e35 diff --git a/server/Makefile b/server/Makefile index 601a4cca0..f0049f6ac 100644 --- a/server/Makefile +++ b/server/Makefile @@ -21,3 +21,7 @@ verify: clean: mvn $(MVN_ARGS) clean + +.PHONY: run +run: + R_HOME="$(R_HOME)" mvn compile exec:java diff --git a/server/pom.xml b/server/pom.xml index b8683b66b..a42a941dd 100644 --- a/server/pom.xml +++ b/server/pom.xml @@ -403,6 +403,22 @@ + + org.codehaus.mojo + exec-maven-plugin + 3.5.0 + + org.prlprg.server.CompileServer + + + + + java + + + + + diff --git a/server/src/main/java/org/prlprg/bc/BcInstr.java b/server/src/main/java/org/prlprg/bc/BcInstr.java index 70b4b949a..353d548db 100644 --- a/server/src/main/java/org/prlprg/bc/BcInstr.java +++ b/server/src/main/java/org/prlprg/bc/BcInstr.java @@ -338,6 +338,8 @@ public BcOp op() { } } + @StackEffect(pop = 3, push = 3) + @NeedsRho record DoDots() implements BcInstr { @Override public BcOp op() { @@ -404,7 +406,7 @@ public BcOp op() { } @NeedsRho - @StackEffect(pop = 3, push = 1) + @StackEffect(push = 1) record CallSpecial(ConstPool.Idx ast) implements BcInstr { @Override public BcOp op() { diff --git a/server/src/main/java/org/prlprg/bc2c/BC2CCompiler.java b/server/src/main/java/org/prlprg/bc2c/BC2CCompiler.java index cb8fa1474..8fa96b77d 100644 --- a/server/src/main/java/org/prlprg/bc2c/BC2CCompiler.java +++ b/server/src/main/java/org/prlprg/bc2c/BC2CCompiler.java @@ -1,8 +1,6 @@ package org.prlprg.bc2c; import java.util.*; -import java.util.stream.Collectors; -import java.util.stream.IntStream; import javax.annotation.Nullable; import org.prlprg.bc.*; import org.prlprg.sexp.*; @@ -11,30 +9,30 @@ record Constant(int id, SEXP value) {} class ByteCodeStack { private int max = 0; - private int top = -1; + private int top = 0; public String push() { top++; - max = Math.max(max, top + 1); - return "&" + get(0); + max = Math.max(max, top); + return get(top); } public String pop() { if (top < 0) { throw new IllegalArgumentException("Stack underflow: %d".formatted(top)); } - var s = get(0); --top; - return s; + var s = get(top); + return "*" + s; } public String get(int i) { - var p = top + i; + var p = top - i; if (p < 0 || p + 1 > max) { throw new IllegalStateException("Invalid stack state (i: %d, max: %d)".formatted(p, max)); } - return "_" + p; + return "GET_VAL(" + p + ")"; } public int max() { @@ -46,16 +44,16 @@ public boolean isEmpty() { } protected Optional registerInitialization() { - if (max == 0) { - return Optional.empty(); - } - - var line = - IntStream.range(0, max) - .mapToObj("_%d"::formatted) - .collect(Collectors.joining(", ", "Value ", ";")); - - return Optional.of(line); + // if (max == 0) { + return Optional.empty(); + // } + // + // var builder = new StringBuilder(); + // for (int i = 0; i < max; i++) { + // builder.append("INIT_VAL(_").append(i).append(");\n"); + // } + // + // return Optional.of(builder.toString()); } public int top() { @@ -156,9 +154,9 @@ public VectorSXP compile() { compile(code.get(i), i); } - if (!stack.isEmpty()) { - throw new IllegalStateException("Stack not empty: %d".formatted(stack.top())); - } + // if (!stack.isEmpty()) { + // throw new IllegalStateException("Stack not empty: %d".formatted(stack.top())); + // } afterCompile(); @@ -172,6 +170,11 @@ private void beforeCompile() { private void afterCompile() { compileCells(); compileRegisters(); + compileStackGuard(); + } + + private void compileStackGuard() { + fun.insertAbove(body).line("Value *__top__ = R_BCNodeStackTop;"); } private void fillLabels() { @@ -182,28 +185,43 @@ public List constants() { return List.copyOf(constants.values().stream().map(Constant::value).toList()); } - // We need to reset the stack top after the then branch has been compiled - private final Map ifStackTop = new HashMap<>(); - private void compile(BcInstr instr, int pc) { if (labels.contains(pc)) { - if (ifStackTop.containsKey(pc)) { - var top = ifStackTop.remove(pc); - stack.reset(top); - } - - body.line("%s: /* %d */".formatted(label(pc), stack.top())); + body.line("%s:".formatted(label(pc))); } var builder = new InstrBuilder(instr); checkSupported(instr); var code = switch (instr) { - case BcInstr.Return() -> "return %s;".formatted(builder.compile()); + // FIXME: do not POP after return + // FIXME: extract constants + case BcInstr.Return() -> + """ + do { + Value __ret__ = *GET_VAL(1); + POP_VAL(1); + if (__top__ != R_BCNodeStackTop) { + Rf_error("Stack not empty after compilation: %ld", R_BCNodeStackTop - __top__); + } + POP_VAL(__ncells__); + return Rsh_Return(__ret__); + } while(0); + """; case BcInstr.Goto(var dest) -> "goto %s;".formatted(label(dest)); - case BcInstr.LdConst(var idx) -> builder.args(constantVAL(idx)).compileStmt(); - case BcInstr.PushConstArg(var idx) -> builder.args(constantVAL(idx)).compileStmt(); - case BcInstr.SetTag(var idx) -> builder.args(constantVAL(idx)).compileStmt(); + case BcInstr.LdConst(var idx) -> { + var c = getConstant(idx); + yield builder + .fun( + switch (c.value()) { + case IntSXP v when v.size() == 1 -> "Rsh_LdConstInt"; + case RealSXP v when v.size() == 1 -> "Rsh_LdConstDbl"; + case LglSXP v when v.size() == 1 -> "Rsh_LdConstLgl"; + case SEXP _ -> "Rsh_LdConst"; + }) + .args("Rsh_const(%s, %d)".formatted(VAR_CCP, c.id())) + .compileStmt(); + } case BcInstr.SetVar(var symbol) -> builder.args(constantSXP(symbol), cell(symbol)).compileStmt(); case BcInstr.GetVar(var symbol) -> @@ -221,14 +239,34 @@ private void compile(BcInstr instr, int pc) { case BcInstr.GetBuiltin(var idx) -> builder.args("\"" + bc.consts().get(idx).name() + "\"").compileStmt(); case BcInstr.MakeClosure(var idx) -> compileMakeClosure(builder, idx); + + // FIXME: this can be all done using the default branch - except for the rank + // the builder should be smarter and include also other types such as int case BcInstr.SubsetN(var call, var rank) -> - builder.args(constantSXP(call)).pop(1 + rank).useStackAsArray().compileStmt(); + builder + .args(String.valueOf(rank), constantSXP(call)) + .pop(rank + 1) + .useStackAsArray() + .compileStmt(); case BcInstr.Subset2N(var call, var rank) -> - builder.args(constantSXP(call)).pop(1 + rank).useStackAsArray().compileStmt(); + builder + .args(String.valueOf(rank), constantSXP(call)) + .pop(rank + 1) + .useStackAsArray() + .compileStmt(); case BcInstr.SubassignN(var call, var rank) -> - builder.args(constantSXP(call)).pop(2 + rank).useStackAsArray().compileStmt(); + builder + .args(String.valueOf(rank), constantSXP(call)) + .pop(rank + 2) + .useStackAsArray() + .compileStmt(); case BcInstr.Subassign2N(var call, var rank) -> - builder.args(constantSXP(call)).pop(2 + rank).useStackAsArray().compileStmt(); + builder + .args(String.valueOf(rank), constantSXP(call)) + .pop(rank + 2) + .useStackAsArray() + .compileStmt(); + case BcInstr.StartFor(var ast, var symbol, var label) -> { var c = builder.args(constantSXP(ast), constantSXP(symbol), cell(symbol)).compileStmt(); yield c + "\ngoto " + label(label) + ";"; @@ -241,19 +279,6 @@ private void compile(BcInstr instr, int pc) { yield "if (%s) {\n goto %s;\n}" .formatted(builder.args(cell(symbol)).compile(), label(label)); } - case BcInstr.BrIfNot(_, var elseLabel) -> { - var c = "if (%s) {\n goto %s;\n}".formatted(builder.compile(), label(elseLabel)); - ifStackTop.put(elseLabel.target(), stack.top()); - yield c; - } - case BcInstr.Dup() -> { - stack.push(); - yield "%s = %s;".formatted(stack.get(0), stack.get(-1)); - } - case BcInstr.Dup2nd() -> { - stack.push(); - yield "%s = %s;".formatted(stack.get(0), stack.get(-2)); - } case BcInstr.Math1(var call, var op) -> builder.args(constantSXP(call), String.valueOf(op)).compileStmt(); @@ -266,7 +291,12 @@ private void compile(BcInstr instr, int pc) { } }; + builder.beforeCompile().forEach(body::line); body.line(code); + if (!(instr instanceof BcInstr.BrIfNot)) { + // FIXME: temporary + builder.afterCompile().forEach(body::line); + } } private static final Set SUPPORTED_OPS = @@ -373,7 +403,8 @@ private void compile(BcInstr instr, int pc) { BcOp.OR2ND, BcOp.LOG, BcOp.LOGBASE, - BcOp.MATH1); + BcOp.MATH1, + BcOp.DODOTS); private void checkSupported(BcInstr instr) { if (!SUPPORTED_OPS.contains(instr.op())) { @@ -404,22 +435,30 @@ private void compileRegisters() { } private void compileCells() { + var sec = fun.insertAbove(body); + if (cells.isEmpty()) { + sec.line("int __ncells__ = 0;"); return; } - var sec = fun.insertAbove(body); - var line = - cells.stream() - .map("C%d = R_NilValue"::formatted) - .collect(Collectors.joining(", ", "BCell ", ";")); - sec.line(line); + sec.line("int __ncells__ = %d;".formatted(cells.size())); + sec.line("PUSH_VAL(__ncells__);"); + int i = 0; + for (var c : cells) { + var idx = cells.size() - i; + sec.line("BCell* C%d = &(R_BCNodeStackTop - %d)->u.sxpval;".formatted(c, idx)); + sec.line("(R_BCNodeStackTop - %d)->tag = 0;".formatted(idx)); + sec.line("(R_BCNodeStackTop - %d)->flags = 0;".formatted(idx)); + sec.line("*C%d = R_NilValue;".formatted(c)); + i++; + } } // API class InstrBuilder { - private final String fun; + private String fun; private List args = new ArrayList<>(); private boolean needsRho; private int push; @@ -438,6 +477,11 @@ public InstrBuilder(BcInstr instr) { this.push = instr.push(); } + public InstrBuilder fun(String fun) { + this.fun = fun; + return this; + } + public InstrBuilder args(String... args) { this.args = List.of(args); return this; @@ -456,19 +500,8 @@ public InstrBuilder pop(int pop) { public String compile() { var args = new ArrayList(Math.max(pop, push) + this.args.size()); - // TODO: maybe it will be better to represent stack as an array from the beginning - // and just keep track of the top of the stack if (stackAsArray) { - var top = stack.top(); - replayStackEffect(); - var bottom = stack.top(); - var s = - IntStream.range(bottom, top + 1) - .mapToObj("&_%d"::formatted) - .collect(Collectors.toList()); - var arg = "((Value*[]){" + String.join(",", s) + "})"; - args.add(arg); - args.add(String.valueOf(s.size())); + args.add("GET_VAL(0)"); } else { args.addAll(replayStackEffect()); } @@ -479,22 +512,19 @@ public String compile() { args.add(VAR_RHO); } - return fun + "(" + String.join(", ", args) + ") /*" + stack.top() + " */"; + return fun + "(" + String.join(", ", args) + ")"; } public List replayStackEffect() { var args = new ArrayList(Math.max(pop, push) + this.args.size()); - // play the stack effects - for (int i = 0; i < pop; i++) { - args.addFirst(stack.pop()); - } - for (int i = 0; i < push; i++) { - var e = stack.push(); - if (args.size() < i + 1) { - args.add(e); - } else { - args.set(i, e); + var max = Math.max(pop, push); + + for (int i = 0; i < max; i++) { + var a = "GET_VAL(%d)".formatted(max - i); + if (i >= push) { + a = "*" + a; } + args.add(a); } return args; @@ -508,6 +538,24 @@ public InstrBuilder useStackAsArray() { this.stackAsArray = true; return this; } + + public List beforeCompile() { + int n = push - pop; + if (n > 0) { + return List.of("PUSH_VAL(%d);".formatted(n)); + } else { + return List.of(); + } + } + + public List afterCompile() { + int n = pop - push; + if (n > 0) { + return List.of("POP_VAL(%d);".formatted(n)); + } else { + return List.of(); + } + } } private String constantSXP(@Nullable ConstPool.Idx idx) { @@ -523,21 +571,6 @@ private String constantSXP(Constant c) { return "Rsh_const(%s, %d)".formatted(VAR_CCP, c.id()); } - private String constantVAL(ConstPool.Idx idx) { - // FIXME: allow NULL - var c = getConstant(idx); - - var f = - switch (c.value()) { - case IntSXP v when v.size() == 1 -> "Rsh_const_int"; - case RealSXP v when v.size() == 1 -> "Rsh_const_dbl"; - case LglSXP v when v.size() == 1 -> "Rsh_const_lgl"; - case SEXP _ -> "Rsh_const_sxp"; - }; - - return "%s(%s, %d)".formatted(f, VAR_CCP, c.id()); - } - private Constant getConstant(ConstPool.Idx idx) { return constants.computeIfAbsent( idx.idx(), @@ -566,6 +599,6 @@ private String label(int target) { private String cell(ConstPool.Idx idx) { var id = getConstant(idx).id(); cells.add(id); - return "&C%d".formatted(id); + return "C%d".formatted(id); } } diff --git a/server/src/main/java/org/prlprg/server/CompileServer.java b/server/src/main/java/org/prlprg/server/CompileServer.java index 830ada6ef..53d7cbbbd 100644 --- a/server/src/main/java/org/prlprg/server/CompileServer.java +++ b/server/src/main/java/org/prlprg/server/CompileServer.java @@ -5,16 +5,26 @@ import io.grpc.health.v1.HealthCheckResponse; import io.grpc.protobuf.services.HealthStatusManager; import io.grpc.protobuf.services.ProtoReflectionService; +import java.io.IOException; import java.util.concurrent.TimeUnit; +import java.util.logging.LogManager; import java.util.logging.Logger; -class CompileServer { +public class CompileServer { private static final Logger logger = Logger.getLogger(CompileServer.class.getName()); private final int port; private final Server server; private HealthStatusManager health; + static { + try (var is = CompileServer.class.getResourceAsStream("/logging.properties")) { + LogManager.getLogManager().readConfiguration(is); + } catch (IOException e) { + throw new RuntimeException("Unable to load logging.properties", e); + } + } + public CompileServer(int port) { this.port = port; this.health = new HealthStatusManager(); diff --git a/server/src/main/java/org/prlprg/server/CompileService.java b/server/src/main/java/org/prlprg/server/CompileService.java index fef364875..22a17da2d 100644 --- a/server/src/main/java/org/prlprg/server/CompileService.java +++ b/server/src/main/java/org/prlprg/server/CompileService.java @@ -11,6 +11,7 @@ import java.nio.file.Path; import java.util.HashMap; import java.util.Optional; +import java.util.logging.Level; import java.util.logging.Logger; import javax.annotation.Nullable; import org.prlprg.RVersion; @@ -220,7 +221,9 @@ public void compile( "Cannot native compile function " + function.getName() + " ; " - + e.getMessage()) + // we truncate the message, as it can get quite big with compilation + // errors, and anyway, gRPC has a max header size of 8KB + + e.getMessage().substring(0, 7000)) .asRuntimeException()); } } @@ -256,11 +259,16 @@ public void init( // TODO: Lookup to see if we have this version of R installed or not. // Hardcoded so far: // TODO: detect where R is installed - // var base_dir = Path.of("/workspace/"); - var base_dir = Path.of("."); - var r_dir = base_dir.resolve("external/R"); - var lib_dir = base_dir.resolve("external/R/library"); - session = new GNURSession(convertVersion(RVersion), r_dir, lib_dir); + var rHomeEnv = System.getenv("R_HOME"); + if (rHomeEnv == null) { + rHomeEnv = "external/R"; + } + var rHomePath = Path.of(rHomeEnv); + var rLibraryPath = rHomePath.resolve("external/R/library"); + if (logger.isLoggable(Level.FINE)) { + logger.fine("Creating an R session using R from `" + rHomePath.toAbsolutePath() + "'"); + } + session = new GNURSession(convertVersion(RVersion), rHomePath, rLibraryPath); // TODO: Look into our cache if we have the packages. // Request the packages for those we do not have hashes for. diff --git a/server/src/main/java/org/prlprg/service/RshCompiler.java b/server/src/main/java/org/prlprg/service/RshCompiler.java index fe69027ce..57ea90b0c 100644 --- a/server/src/main/java/org/prlprg/service/RshCompiler.java +++ b/server/src/main/java/org/prlprg/service/RshCompiler.java @@ -46,7 +46,9 @@ public class RshCompiler { "-Wall", "-Wno-unused-but-set-variable", "-Wno-comment", - "-DRSH_INLINE"); + "-Wno-unused-function" // (or INLINE) + // "-DRSH_INLINE" + ); private final List compilerFlags; diff --git a/server/src/test/java/org/prlprg/bc2c/BC2CCompilerTest.java b/server/src/test/java/org/prlprg/bc2c/BC2CCompilerTest.java index bc4a8f71e..08bc9d363 100644 --- a/server/src/test/java/org/prlprg/bc2c/BC2CCompilerTest.java +++ b/server/src/test/java/org/prlprg/bc2c/BC2CCompilerTest.java @@ -286,7 +286,7 @@ public void testMatsubassign(BC2CSnapshot snapshot) { public void testVecsubassign(BC2CSnapshot snapshot) { snapshot.verify("x <- c(1,2,3); x[1] <- 2; x", fastSubassign()); snapshot.verify( - "x <- data.frame(a=1, b=2, row.names=NULL); x['a'] <- 42", + "x <- data.frame(a=1, b=2, row.names=NULL); x['a'] <- 42; x", r -> assertEquals(r.pc().dispatchedSubassign(), 1)); snapshot.verify("x <- list(1,2,3); x[[1]] <- x; x", fastSubassign()); } @@ -296,7 +296,7 @@ public void testDfltSubassign(BC2CSnapshot snapshot) { snapshot.verify("x <- c(1,2,3); x[] <- 42; x"); snapshot.verify("y <- c(1,2,3); y[[x=1]] <- 42; y"); snapshot.verify( - "x <- data.frame(a=1, b=2, row.names=NULL); x[] <- 42", + "x <- data.frame(a=1, b=2, row.names=NULL); x[] <- 42; x", r -> assertEquals(r.pc().dispatchedSubassign(), 1)); } @@ -486,6 +486,7 @@ public void testISQFor(BC2CSnapshot snapshot) { public void testIs(BC2CSnapshot snapshot) { snapshot.verify("x <- NULL; is.null(x)"); snapshot.verify("x <- 1; is.null(x)"); + snapshot.verify("x <- ''; is.null(x)"); snapshot.verify("x <- 1; is.logical(x)"); snapshot.verify("x <- T; is.logical(x)"); snapshot.verify("x <- c(T, F); is.logical(x)"); @@ -502,6 +503,7 @@ public void testIs(BC2CSnapshot snapshot) { @Test public void testIf(BC2CSnapshot snapshot) { + snapshot.setClean(false); // snapshot.verify(""" // if (T) 1 else 2 // 2 @@ -587,6 +589,13 @@ public void testLog(BC2CSnapshot snapshot) { snapshot.verify("log(c(1,10,100, NA), 5)"); } + @Test + public void testA(BC2CSnapshot snapshot) { + snapshot.setClean(false); + // snapshot.verify("x <- 1; if (x) print(x) else 2"); + snapshot.verify("x <- 1; x == 1"); + } + @Test public void testMath1(BC2CSnapshot snapshot) { snapshot.verify("x <- 1; sin(x)", fastMath1()); @@ -595,88 +604,297 @@ public void testMath1(BC2CSnapshot snapshot) { } @Test - public void testAdhoc(BC2CSnapshot snapshot) { + public void testDoDots(BC2CSnapshot snapshot) { + snapshot.verify("f <- function(...) { list(...) }; f(1,2)"); + } + + @Test + public void testAdhoc2(BC2CSnapshot snapshot) { snapshot.verify( """ - bench_rays <- function(height.map = volcano, sun.angle = 45) { - shadow <- matrix(1, ncol = ncol(height.map), nrow = nrow(height.map)) - sunangle <- sun.angle / 180 * pi - angle <- -90 / 180 * pi - diffangle <- 90 / 180 * pi - numberangles <- 25 - # anglebreaks <- seq(angle, diffangle, length.out = numberangles) - anglebreaks <- sapply(seq(angle, diffangle, length.out = numberangles), tan) - maxdistance <- floor(sqrt(ncol(height.map)^2 + nrow(height.map)^2)) - sinsun <- sin(sunangle) - cossun <- cos(sunangle) - - for (i in 1:nrow(height.map)) { - for (j in 1:ncol(height.map)) { - for (anglei in anglebreaks) { - for (k in 1:maxdistance) { - # xcoord <- i + sin(sunangle) * k - xcoord <- i + sinsun * k - # ycoord <- j + cos(sunangle) * k - ycoord <- j + cossun * k - - if (xcoord > nrow(height.map) || - ycoord > ncol(height.map) || - xcoord < 0 || ycoord < 0) break - - # tanangheight <- height.map[i, j] + tan(anglei) * k - tanangheight <- height.map[i, j] + anglei * k - - if (all(c(height.map[ceiling(xcoord), ceiling(ycoord)], - height.map[floor(xcoord), ceiling(ycoord)], - height.map[ceiling(xcoord), floor(ycoord)], - height.map[floor(xcoord), floor(ycoord)]) < tanangheight)) next - - if (tanangheight < bilinear(height.map, xcoord, ycoord)) { - shadow[i, j] <- shadow[i, j] - 1 / length(anglebreaks) - break - } - } - } - } - } - - shadow - } - - bilinear <- function(data, x0, y0) { - i <- max(1, floor(x0)) - j <- max(1, floor(y0)) - XT <- (x0 - i) - YT <- (y0 - j) - result <- (1 - YT) * (1 - XT) * data[i, j] - nx <- nrow(data) - ny <- ncol(data) - if (i + 1 <= nx) { - result <- result + (1 - YT) * XT * data[i + 1, j] - } - if (j + 1 <= ny) { - result <- result + YT * (1 - XT) * data[i, j + 1] - } - if (i + 1 <= nx && j + 1 <= ny) { - result <- result + YT * XT * data[i + 1, j + 1] - } - result - } - - points <- rep(181L, 10) # 181 takes the longest to compute - - n = 1 - s = 0 - for (j in 1:n) { - for (i in points) { - s = s+sum(bench_rays(height.map = volcano, sun.angle = i)) - } - } - # print(s) - s + + normWeights <- function(x) x/mean(x) + + kcca <- function(x, k, iter.max) + { + x <- as.matrix(x) + k <- as.integer(k) + cluster <- integer(nrow(x)) + + # takes some time + centers <- kmeanspp(na.omit(unique(x)), k) + + for(iter in 1:iter.max){ + clustold <- cluster + # takes some time + distmat <- distEuclidean(x, centers) + + cluster <- kmeansCluster(x, distmat=distmat) + centers <- kmeansAllcent(x, cluster=cluster, k=k) + ## NAs in centers are empty clusters + centers <- centers[complete.cases(centers),,drop=FALSE] + k <- nrow(centers) + changes <- sum(cluster!=clustold) + if(changes==0) break + } + + centers <- centers[complete.cases(centers),,drop=FALSE] + r <- summarizeCenters(x, centers) + append(r, list(iter = iter)) + } + + kmeansCluster <- function(x, centers, n=1, distmat=NULL) + { + + if(is.null(distmat)) + distmat <- z@dist(x, centers) + if(n==1){ + return(max.col(-distmat)) + } + else{ + r <- t(matrix(apply(distmat, 1, + rank, ties.method="random"), + nrow=ncol(distmat))) + z <- list() + for(k in 1:n) + z[[k]] <- apply(r, 1, function(x) which(x==k)) + } + return(z) + } + + kmeansAllcent <- function(x, cluster, k=max(cluster, na.rm=TRUE)) + { + centers <- matrix(NA, nrow=k, ncol=ncol(x)) + for(n in 1:k){ + if(sum(cluster==n, na.rm=TRUE)>0){ + centers[n,] <- colMeans(x[cluster==n,,drop=FALSE]) + } + } + centers + } + + kmeanspp <- function(x, k) + { + centers <- matrix(0, nrow=k, ncol=ncol(x)) + centers[1,] <- x[sample(1:nrow(x), 1), , drop=FALSE] + d <- distEuclidean(x, centers[1L,,drop=FALSE])^2 + for(l in 2:k){ + centers[l,] <- x[sample(1:nrow(x), 1, prob=d), , drop=FALSE] + d <- pmin(d, distEuclidean(x, centers[l,,drop=FALSE])^2) + } + centers + } + summarizeCenters <- function(x, centers) + { + distmat <- distEuclidean(x, centers) + cluster <- kmeansCluster(n=2, distmat=distmat) + if(ncol(distmat)>1){ + ## at least 2 clusters + cldist <- cbind(distmat[cbind(1:nrow(x), cluster[[1]])], + distmat[cbind(1:nrow(x), cluster[[2]])]) + clsim <- computeClusterSim(distmat,cluster) + } + else{ + ## only one cluster + cldist <- distmat + clsim <- as.matrix(1) + } + xcent <- colMeans(x) + totaldist <- sum(distEuclidean(x, matrix(xcent,nrow=1))) + clusinfo <- clusinfo(cluster[[1]], cldist) + sse <- sum(cldist[,1]**2) + + list(xcent = xcent, totaldist = totaldist, clusinfo = clusinfo, + cldist = cldist, sse = sse) + } + + clusinfo <- function(cluster, cldist) + ### cluster: vector of cluster memberships + ### cldist: matrix with 1 or 2 columns + { + size <- as.vector(table(cluster)) + clusinfo <- + data.frame(size=size, + av_dist = as.vector(tapply(cldist[,1], cluster, sum))/size) + + clusinfo <- cbind(clusinfo, + max_dist = as.vector(tapply(cldist[,1], cluster, max)), + separation = as.vector(tapply(cldist[,2], cluster, min))) + clusinfo + } + + computeClusterSim <- function(distmat, cluster) + { + K <- max(cluster[[1]]) + z <- matrix(0, ncol=K, nrow=K) + + for(k in 1:K){ + ok1 <- cluster[[1]]==k + if(any(ok1)){ + for(n in 1:K){ + if(k!=n){ + ok2 <- ok1 & cluster[[2]]==n + if(any(ok2)){ + z[k,n] <- 2*sum(distmat[ok2,k]/ + (distmat[ok2,k]+distmat[ok2,n])) + } + } + } + z[k,] <- z[k,]/sum(ok1) + } + } + diag(z) <- 1 + z + } + + list2object = function(from, to){ + n = names(from) + s = slotNames(to) + p = pmatch(n, s) + if(any(is.na(p))) + stop(paste("\\nInvalid slot name(s) for class", + to, ":", paste(n[is.na(p)], collapse=" "))) + names(from) = s[p] + do.call("new", c(from, Class=to)) + } + + ## Assign each observation to the cluster minimizing the sum + ## of distances to all group members. + minSumClusters <- function(cluster, group, distmat) + { + G <- levels(group) + x <- matrix(0, ncol=ncol(distmat), nrow=length(G)) + + for(n in 1:length(G)){ + x[n,] <- colSums(distmat[group==G[n],,drop=FALSE]) + } + + m <- max.col(-x) + names(m) <- G + z <- m[group] + names(z) <- NULL + + if(is.list(cluster)) + { + ## get second best + x[cbind(1:nrow(x), m)] <- Inf + m <- max.col(-x) + names(m) <- G + z1 <- m[group] + names(z1) <- NULL + z <- list(z, z1) + } + z + } + + distEuclidean <- function(x, centers) + { + if(ncol(x)!=ncol(centers)) + stop(sQuote("x")," and ",sQuote("centers"), + " must have the same number of columns") + z <- matrix(0, nrow=nrow(x), ncol=nrow(centers)) + for(k in 1:nrow(centers)){ + z[,k] <- sqrt( colSums((t(x) - centers[k,])^2) ) + } + z + } + + # --------------------------------------------------- + + k = 5 + fname <- "/tmp/aloi-8d.csv.gz" + alldata <- read.csv(gzfile(fname), header=F, sep=" ") + data <- alldata[,1:8] + + set.seed(42) + km <- kcca(data, k=k, iter.max=10000) + km """); } + @Test + public void testAdhoc(BC2CSnapshot snapshot) { + snapshot.verify( + """ + bench_rays <- function(height.map = volcano, sun.angle = 45) { + shadow <- matrix(1, ncol = ncol(height.map), nrow = nrow(height.map)) + sunangle <- sun.angle / 180 * pi + angle <- -90 / 180 * pi + diffangle <- 90 / 180 * pi + numberangles <- 25 + # anglebreaks <- seq(angle, diffangle, length.out = numberangles) + anglebreaks <- sapply(seq(angle, diffangle, length.out = numberangles), tan) + maxdistance <- floor(sqrt(ncol(height.map)^2 + nrow(height.map)^2)) + sinsun <- sin(sunangle) + cossun <- cos(sunangle) + + for (i in 1:nrow(height.map)) { + for (j in 1:ncol(height.map)) { + for (anglei in anglebreaks) { + for (k in 1:maxdistance) { + # xcoord <- i + sin(sunangle) * k + xcoord <- i + sinsun * k + # ycoord <- j + cos(sunangle) * k + ycoord <- j + cossun * k + + if (xcoord > nrow(height.map) || + ycoord > ncol(height.map) || + xcoord < 0 || ycoord < 0) break + + # tanangheight <- height.map[i, j] + tan(anglei) * k + tanangheight <- height.map[i, j] + anglei * k + + if (all(c(height.map[ceiling(xcoord), ceiling(ycoord)], + height.map[floor(xcoord), ceiling(ycoord)], + height.map[ceiling(xcoord), floor(ycoord)], + height.map[floor(xcoord), floor(ycoord)]) < tanangheight)) next + + if (tanangheight < bilinear(height.map, xcoord, ycoord)) { + shadow[i, j] <- shadow[i, j] - 1 / length(anglebreaks) + break + } + } + } + } + } + + shadow + } + + bilinear <- function(data, x0, y0) { + i <- max(1, floor(x0)) + j <- max(1, floor(y0)) + XT <- (x0 - i) + YT <- (y0 - j) + result <- (1 - YT) * (1 - XT) * data[i, j] + nx <- nrow(data) + ny <- ncol(data) + if (i + 1 <= nx) { + result <- result + (1 - YT) * XT * data[i + 1, j] + } + if (j + 1 <= ny) { + result <- result + YT * (1 - XT) * data[i, j + 1] + } + if (i + 1 <= nx && j + 1 <= ny) { + result <- result + YT * XT * data[i + 1, j + 1] + } + result + } + + points <- rep(181L, 10) # 181 takes the longest to compute + + n = 1 + s = 0 + for (j in 1:n) { + for (i in points) { + s = s+sum(bench_rays(height.map = volcano, sun.angle = i)) + } + } + # print(s) + s + """); + } + // API private TestResultCheck fastArith() { diff --git a/server/src/test/resources/org/prlprg/bc2c/snapshots/BC2CCompilerTest/testDfltSubassign.RDS b/server/src/test/resources/org/prlprg/bc2c/snapshots/BC2CCompilerTest/testDfltSubassign.RDS index 8337cbbb86e0c8774e67164a184f36ce53dd3b1f..e24c65bda19ac20e5cc47a887473afd69e84f88e 100644 GIT binary patch delta 88 zcmV-e0H^=80qg;gdjUC-d?ZYafM6B|2Q?IzTR`4F%pd}bfiVD*?K77)0ssItDWo`;#C*m>Wx^*|c|vL7n} literal 0 HcmV?d00001 diff --git a/server/src/test/resources/org/prlprg/bc2c/snapshots/BC2CCompilerTest/testIs.RDS b/server/src/test/resources/org/prlprg/bc2c/snapshots/BC2CCompilerTest/testIs.RDS index 416f321fab67aff78550fe5ac86c45916c4d7df6..17706d74763d860258eeeecc99f32c8dc50e0f92 100644 GIT binary patch literal 282 zcmV+#0pKEtbyqXm9L&KvxC`TScC69PKN6h@i`_ gTyhaiZiMeZSQBYMzen@mE^vFzJKS@cQ9T6!0PX;UkpKVy literal 274 zcmV+t0qy=DiwFP!00000|BK*aU|?WkU}0urU}6R`8CVz~;1iI^1f&@m7#cW1Y77m5 zq%aVJlnEfoh*T)p=qeamD`XbyrR0|;<)ms=W$woL#mI9lctYN65 zV5CWb`NlZRmrn${+`w7^;svWjoR%;Uu!Ip;=!k-i_6zm#0h^synv+AC^BHl4ju29~ zV;W1)!MFlN6v^0}{PfJ^L{d#Q!E15|Zj%WHg((h`rJ)HWL`T6*lLGV2aF{O+HeWqa z9c*@HUP)?tY7vQ{VvfUXF-Um(;5M3|vn_BKEep#(KEMp*qe+1cmN;xsz@CH1vV_Ud Y0B;b%f}hCj$?y+`0n4vaUgQJ-0CvN4^#A|> diff --git a/server/src/test/resources/org/prlprg/bc2c/snapshots/BC2CCompilerTest/testVecsubassign.RDS b/server/src/test/resources/org/prlprg/bc2c/snapshots/BC2CCompilerTest/testVecsubassign.RDS index cff7bf60327dae52beae218768ca41779c6f2b51..6bc6527e041c3a919c54da5a394384aeb13ff532 100644 GIT binary patch delta 131 zcmV-}0DS+?0fz#RV*v$`WGr_OCov0yy$o?0qk}8lDG)xKi{cbku$fS2Fu~lH2xBCn zDd&Vc1IXb8X=wlw|A7GA+~l0ZVwkxwK`w;PfV_W%Ldh6MC@FwLDJQeI1SxWWu>%f_ l3P|+8^ucIw7}$Tn6(&$V2hs9q4hMS%i~+qP=|6b_0052~G_C*u delta 75 zcmV-R0JQ&y0?z@EV*w74WGp{MQ1>u8xDsc-F%J6`!1m{47MCD-8|ZJaH5Cw#!}P&u hu*LQt;1)w1!hpu-AX*;H;SB#^7yuf)8_3fE006e*AV>fJ

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