TitanCNA/.Rinstignore0000644000175200017520000000005214710220437015476 0ustar00biocbuildbiocbuildscripts/ LICENSE ^.travis\.yml$ README.md TitanCNA/DESCRIPTION0000644000175200017520000000227714710322267014717 0ustar00biocbuildbiocbuildPackage: TitanCNA Type: Package Title: Subclonal copy number and LOH prediction from whole genome sequencing of tumours Version: 1.44.0 Date: 2019-10-03 Author: Gavin Ha Maintainer: Gavin Ha Depends: R (>= 3.5.1) Imports: BiocGenerics (>= 0.31.6), IRanges (>= 2.6.1), GenomicRanges (>= 1.24.3), VariantAnnotation (>= 1.18.7), foreach (>= 1.4.3), GenomeInfoDb (>= 1.8.7), data.table (>= 1.10.4), dplyr (>= 0.5.0), Description: Hidden Markov model to segment and predict regions of subclonal copy number alterations (CNA) and loss of heterozygosity (LOH), and estimate cellular prevalence of clonal clusters in tumour whole genome sequencing data. License: GPL-3 biocViews: Sequencing, WholeGenome, DNASeq, ExomeSeq, StatisticalMethod, CopyNumberVariation, HiddenMarkovModel, Genetics, GenomicVariation, ImmunoOncology URL: https://github.com/gavinha/TitanCNA git_url: https://git.bioconductor.org/packages/TitanCNA git_branch: RELEASE_3_20 git_last_commit: 3826ddb git_last_commit_date: 2024-10-29 Repository: Bioconductor 3.20 Date/Publication: 2024-10-29 NeedsCompilation: yes Packaged: 2024-10-30 03:15:03 UTC; biocbuild TitanCNA/MD50000644000175200017520000000467514710322267013525 0ustar00biocbuildbiocbuilde66d628f287d54d9ed69b67dfa91c4da *DESCRIPTION 1d548d31ab72769b33794cb5020e0b0b *NAMESPACE 8467c4296e5b774be98255da22996733 *NEWS f19faf3238a5a1198ff39bd623b7df43 *R/correction.R 16d198f172ae2adbb61a491a3f42eb72 *R/haplotype.R edc5ee7c453aee280383f433ed97a39d *R/hmmClonal.R c6a861960e2a1af765dd7ac3025b77a8 *R/paramEstimation.R ad38a32617efe4ef37a30992cf803b93 *R/plotting.R 6d8b92c8f7cb8dea42e8dcce9b2ecda4 *R/utils.R 76f78af297d2b3aadb757d5f4b9ff26b *R/zzz.R bc8afd851459b01381f529231c81c4e7 *README.md 5ad2515431250228875f62bd806c41d3 *build/vignette.rds b03f1154dec790228edf224222d65653 *data/EMresults.rda d71c8b9f7f538b57687737701fd3ac7c *data/datalist 3010282318100d1bc49271e6b307682b *inst/CITATION 9a534ec9005f354cf84439bc082f2892 *inst/doc/TitanCNA.R 96cf78262a15699ef54507c82bef061f *inst/doc/TitanCNA.Rnw 058a9206cad9b817c7a0413a2e24243e *inst/doc/TitanCNA.pdf dbf718ea2e432662e9474e4716676e90 *inst/extdata/Seqinfo_hg19.rda 1bc0fe7cf6cb798a2263d215d9cfdb41 *inst/extdata/gc_chr2.wig 18957ae93468794b2e73d4ec3d6c8a9f *inst/extdata/map_chr2.wig af25707bb059980f9c8706bb807efbea *inst/extdata/test_alleleCounts_chr2.txt 7fc32bbc7e5cf771af109efce3f01eda *inst/extdata/test_norm_chr2.wig 27e052f8cf829a921a2262d73cf3b85d *inst/extdata/test_tum_chr2.wig 81faa8494c40639b048a812cb03fb0ad *man/TitanCNA-dataset.Rd 78c2a650c17825ba315eb5fd37c4fcad *man/TitanCNA-output.Rd 0a10ee7276481f82592800f329bfa54d *man/TitanCNA-package.Rd d6232419b3371217d61d30fdb9fac7be *man/TitanCNA-plotting.Rd 7f55bb6750fe71aec4e925043c0bbbe6 *man/computeSDbwIndex.Rd 4b6625bccd726fbeae8f2884c8c4366e *man/correctCN.Rd 6065a2ccabbcb7b3497519d095f4ea1b *man/correctReadDepth.Rd 2281b43e993bfc56685f3ed6e67b2646 *man/filterData.Rd d952ecc3555dbd0da72c50989359a77b *man/getPositionOverlap.Rd 7b18090c273880beabff359d2108df9f *man/haplotype.Rd dc9d23692431477963d60dcf141a7286 *man/loadAlleleCounts.Rd 7ce6cdbaac0e6cd2fe0e28cb236020d6 *man/loadDefaultParameters.Rd 911893b4ae95699e564c5f7ec846c472 *man/runEMclonalCN.Rd b3e55f744d71c57a7efa5d3442c4503a *man/viterbiClonalCN.Rd ba841ffa52c69da1790587da6b9ba216 *man/wigImport.Rd cb4fd1a190ac9259bb888776378d4047 *src/fwd_backC_clonalCN.c eb8b1bb132d584638d6274a82c909d23 *src/getPositionOverlapC.c a61354ca18a7aa5ebad24611b9094d7c *src/register.c 8736baab059f4307ecd5938483e098d0 *src/titan.h 8c5ca1ad8d9bf07e77eb4423b74bf91c *src/viterbiC_clonalCN.c 96cf78262a15699ef54507c82bef061f *vignettes/TitanCNA.Rnw 36c2097608729518e2463b6ee4873afb *vignettes/TitanCNA.bib TitanCNA/NAMESPACE0000644000175200017520000000114514710220437014415 0ustar00biocbuildbiocbuilduseDynLib(TitanCNA) import(BiocGenerics,IRanges,GenomicRanges,foreach,GenomeInfoDb,data.table,dplyr,VariantAnnotation) export(loadAlleleCounts,loadDefaultParameters, filterData,getPositionOverlap,wigToRangedData,wigToGRanges, outputTitanResults,outputModelParameters,correctReadDepth, runEMclonalCN, viterbiClonalCN,computeSDbwIndex, plotAllelicRatio,plotClonalFrequency,plotCNlogRByChr, plotIdiogram.hg38, plotSubcloneProfiles, outputTitanSegments, setGenomeStyle,plotSegmentMedians, loadHaplotypeAlleleCounts,plotHaplotypeFraction, getHaplotypesFromVCF, loadBXcountsFromBEDDir,correctIntegerCN) TitanCNA/NEWS0000644000175200017520000004070414710220437013701 0ustar00biocbuildbiocbuild# file: README - Notes on TitanCNA version updates # author: Gavin Ha # Dana-Farber Cancer Institute # Broad Institute # contact: or # # TitanCNA GitHub: https://github.com/gavinha/TitanCNA # Snakemake Workflow: https://github.com/gavinha/TitanCNA/tree/master/scripts/snakemake # Google Groups: https://groups.google.com/forum/#!forum/titancna # TitanCNA website: http://compbio.bccrc.ca/software/titan/ # TitanCNA KRONOS workflow: https://github.com/MO-BCCRC/titan_workflow # date: March 22, 2018 # # description: TitanCNA is a probabilistic framework for analyzing subclonal copy number alterations (CNA) and loss of heterozygosity (LOH) in whole genome sequencing of tumours. The main software is implemented as a R Bioconductor package with preprocessing tools implemented in Python and BAMtools (C++). The example provided will reproduce Figure 1 in the manuscript. However, it will be slightly different because the example is only based the analysis of chr2, not genome-wide. Thank you for your interest in the TitanCNA software. ================================================================================= TitanCNA version 1.17.1 changes ================================================================================= 1) New functions: - correctIntegerCN(): recomputes high-level copy number that is capped by the maximum CN state. performs two tasks - (1) correct log ratio based on purity and ploidy, and then convert to decimal CN value; (2) Correct bins and segments in which the original predicted integer copy number was assigned the maximum CN state; bins and segments for all of chromosome X are also corrected, if provided in the input. 2) Modified functions: - plotSegmentMedians() and plotCNlogRByChr(): includes argument to show color-coding for corrected copy number; defaults to TRUE for this argument. 3) Removed functions/manual/dependencies: - extractAlleleReadCounts() - Rsamtools dependency ================================================================================= TitanCNA version 1.15.0 changes ================================================================================= 1) 10X Genomics analysis - Please see https://github.com/gavinha/TitanCNA/tree/10X_Genomics/scripts for instructions on running the 10X Genomics data 2) New functionality - plotSegmentMedians() - loadHaplotypeAlleleCounts(): loads input allele counts with phasing information - plotHaplotypeFraction(): results from 10X Genomics WGS data with phasing of haplotype blocks - loadDefaultParameters(): now accepts the argument "alleleEmissionModel" to specify "binomial" for standard WGS depth data or "Gaussian" for haplotype counts (summarized over a given bin size - see loadHaplotypeAlleleCounts()) 3) Modified functions -filterData: will remove chromosomes with a single data point to avoid the error (task 23 failed - "INTEGER() can only be applied to a 'integer', not a 'NULL'") 4) Modified features (no changes for user-accessible functions) - updateParameters: coordinate descent estimate of ploidy update uses previously estimated normal parameter from the same corodinate descent iteration and leads to faster convergence ================================================================================= TitanCNA version 1.10.1 changes Changed to v1.12.1 to match Bioconductor versioning ================================================================================= 1) New function - outputTitanSegments(): Replaces the need for external Perl script to generate segments file. 2) Modified function - setupClonalParameters(): Initializes cellular prevalence values evenly distributed between 0 and 1 rather than 0.1 increments. - loadDefaultParameters(): added hetBaselineSkew argument which will determine the baseline allelic fraction to use. If this is NULL, then will set using the median allelic ratio across the genome ("data" argument). If "data" argument is NULL, then will simply set to 0.55 (heterozgyous skew of 0.05). Note that the "skew" argument applies to all other states except for the heterozygous allelic states (e.g. 1:1, 2:2, 3:3, 4:4 - for minor:major copies). 3) Bug fixes - plotClonalFrequency(): Handle case when result is completely copy neutral heterozygous and cellular prevalence and ClonalClusters columns are both NA - runEMclonalCN(): If EM ever decreases, then take last iteration (with higher likelihood). - filterData(): Remove centromere positions now working. ================================================================================= TitanCNA version 1.7.2 changes (Committed revisions 6796790) Merged to master as v1.9.0 to match Bioconductor versioning ================================================================================= 1) New function to remove clonal clusters with few or no data - removeEmptyClusters(): This function can help prune down the number of clonal clusters for which there are few alterations. 2) Updated functions - plotCNlogRByChr(): added segment plotting when given list of segments - plotCNlogRByChr(): accepts normal contamination estimate so that the average tumor ploidy adjustment is correctly tumor-specific. 3) Updated dependencies - R (>= 3.2.0), foreach (>= 1.4.2), IRanges (>= 2.2.4), Rsamtools (>= 1.20.4), GenomeInfoDb (>= 1.4.0) 4) New dependencies - GenomicRanges (>= 1.20.4) 5) Bioconductor package license changed to GPLv3. ================================================================================= TitanCNA version 1.5.8 changes (Committed revisions 977c48a,5fe5acc.) Merged to master as v1.7.1 (a5bf4f3) ================================================================================= 1) Updated functions to align with dependent package updates. - Affected function: loadAlleleCounts, correctReadDepth - Adjusted function to accommodate GenomeInfoDb v1.1.3 -> v1.2.4 - Usage of this function remains unchanged. 2) Minor bug fix in function - Affected function: correctReadDepth - Issue with findOverlaps() usage fixed 3) Bug fix - Affected function: outputTitanResults, plotClonalFrequency, plotSubcloneProfiles - Fixed bug when error is thrown trying to output results for genome that is predicted to be completely diploid HET. 4) Modified internal functionality - Affected function: runEMclonalCN, viterbiClonalCN - The C code (src/fwd_backC_clonalCN.c & src/viterbiC_clonalCN.c) have been modified such that the transition probabilities between clonal clusters for HET (diploid) states are equal. This may help prevent situations when normal contamination is 0 for more than 1 clonal cluster solutions. ================================================================================= TitanCNA version 1.5.7 changes (Committed revision 98539.) ================================================================================= 1) Fixed bug in utils.R, src/fwd_backC_clonalCN.c, and src/viterbiC_clonalCN.c - unfinished changes were accidentally committed in v1.5.6. - rolled "loadDefaultParameters" back to v1.5.5 ================================================================================= TitanCNA version 1.5.6 changes (Committed revision 98115.) ================================================================================= 1) Fixed bug in getPositionOverlap - Affected function: getPositionOverlap - This function should return log ratio values based on overlap of SNPs ("chr" & "posn") with the input list of regions "dataVal". The bug causes the return of values that are incorrectly matched to the input coordinates. This bug is more prominent when using targeted sequencing (i.e. exome) data. In some cases, this can lead to missing data and/or chromosomes in the final result. This has been fixed. 2) Added option to remove SNPs near centromeres - Affected function: filterData - This function can now remove SNPs at and/or near centromeres. The "centromeres" argument (default NULL) accepts a data.frame with 3 columns: chromosome, start, stop. Argument "centromere.flankLength" (default 0) accepts an integer specifying the length of region to the left and right of the centromere to also exclude overlapping SNPs. 3) Updated vignette to include latest changes from v1.5.5. The modification of loadDefaultParameters to include the loaded data from loadAllelicCounts to inform the baseline allelic ratio parameters. 4) Modified documentation manuals - Affected man page: loadDefaultParameters - Fixed language and grammar, and improved clarity ================================================================================= TitanCNA version 1.5.5 changes (Committed revision 96727.) ================================================================================= 1) Modified function - Affected function: loadDefaultParameters - Added argument: data - For symmetric=TRUE, the heterozygous states (4,9,25) are set to the median allelic ratio of the entire genome if data is given - data is the output from loadAlleleCounts() - This corrects the issue where the entire genome is mostly copy neutral LOH (NLOH) when it should most likely be copy neutral heterozygous (HET). 2) Modified function - Affected function: outputModelParameters - Argument removed: S_Dbw.data.type - Will output S_Dbw for datatypes: LogRatio, AllelicRatio, and Both - "Both" refers to the sum of both datatypes (LogRatio and AllelicRatio) for each of the dens.bw and scat components ================================================================================= TitanCNA version 1.5.4 changes (Committed revision 96687.) ================================================================================= 1) Model selection default changed - Affected function: outputModelParameters - New value can be used for argument: S_Dbw.data.type = "Both" - "Both" will sum the S_Dbw index for "AllelicRatio" and "LogRatio"; this will account for both datatypes when selecting the best solution - outputModelParameters() will now return the S_Dbw information 2) Vignette additions - Under section "Format and print results to file" - added instructions for using S_Dbw scale to penalize higher number of clonal clusters 3) Updated references in manual pages - Ha et al. (2014). Genome Research, 24: 1881-1893. ================================================================================= TitanCNA version 1.5.3 changes (Committed revision 96468.) ================================================================================= Note: This is the development version 1) Minor implementation change - Affected function: viterbiClonalCN, runEMclonalCN - Probabilities for transitioning into different clonal clusters was originally txnZstrength*txnExpLen and specified in the C code. It is now decoupled from the C code and specified in the R code, instead. 2) Vignette correction/additions - Under section "Filter the data", changed to: - data <- filterData(data, c(1:22, "X", "Y"),... - Under section "Format and print results to file" - added instructions for using S_Dbw scale to penalize higher number of clonal clusters 3) Bug fixes - Affected function: plotSubcloneProfiles - Whole genome profile plots of subclones (using chr=NULL) was not working properly, previously. ================================================================================= TitanCNA version 1.5.2 changes (Committed revision 95883.) ================================================================================= Note: Bioconductor v3.1 (development) 1) Modified functions - Affected function: getPositionOverlap - Now uses RangedData objects and findOverlaps utility function internally - getPositionOverlap is now much faster than before ================================================================================= TitanCNA version 1.5.1 changes (Committed revision 95701.) ================================================================================= Note: Bioconductor v3.1 (development) 1) Added parameter arguments - Affected function: loadAlleleCounts - argument "header" added so users can indicated if input counts file contains a header line 2) Error checking - Affected function: loadAlleleCounts - Added file format checking to ensure chromosome coordinates and read counts are integers. (note chromosomes are still characters to accommodate X and Y) ================================================================================= TitanCNA version 1.3.0 changes (Committed revision 95439.) ================================================================================= 1) Changed default parameters - Affected function: loadDefaultParameters - genotypeParams$rt is changed from 0.08 to 0.05 logR noise scalar to heterozygous states 2) Added new functionality and options to computation of S_Dbw validity index - Affected public function: computeSDbwIndex - Added argument "data.type" - data.type can be set to "LogRatio" (default) or "AllelicRatio" - For samples that have stronger alteration signals in allelic ratio data compared to log ratio data can use "AllelicRatio" to compute S_Dbw index for model selection - Changed argument: 'method' to 'centroid.method' - Added functionality of choosing between "Halkidi" or "Tong" S_Dbw method - New argument 'S_Dbw.method' can be set to "Halkidi" or "Tong" (default) - References: - Halkidi and Vazirgiannis (2001). Clustering Validity Assessment: Finding the Optimal Partition of a Data Set - Tong and Tan (2009) Cluster validity based on the improved S_Dbw index - Note that for Tong's method, the computation of SCAT(c) is likely incorrect. This function uses ni/N instead of (N-ni)/N. 3) Added and updated arguments to outputModelParameters() function - Affected public function: outputModelParameters - Added arguments S_Dbw.data.type (default 'LogRato'), S_Dbw.scale (default 1), S_Dbw.method (default "Tong"). ================================================================================= TitanCNA version 1.2.1 changes (Committed revision 92909.) ================================================================================= 1) Critical bug fix for memory usage - Affected public functions: runEMclonalCN - bug in memory management in C implementation of logsumexp for forwards-backwards algorithm 2) Fixed bug for decoding TITAN state when symmetric = FALSE - Affected public functions: loadAlleleCounts, runEMclonalCN, outputTitanResults - loadDefaultParameters now returns list element "symmetric". This is then propagated to being a list element in the output of the runEMclonalCN function. In turn, this output is required in the function outputTitanResults. outputTitanResults now requires "symmetric" element from convergeParams argument to determine whether the allelic ratio data was analyzed under symmetric mode. 3) Changed default parameters - Affected functions: loadDefaultParameters - genotypeParams$alphaKHyper initialized to 15,000 prior counts for all states 4) Updated Vignette with Subclone profile output - Affected function: outputTitanResults - Additional argument, "subcloneProfiles" to indicate whether to output subclone profiles. This only works for 1 or 2 clonal clusters in the solution - New function: plotSubcloneProfiles - Plots the copy number profile for the predicted subclones. Only works for 1 or 2 clonal clusters in the solution ================================================================================= TitanCNA version 1.2.0 changes (Committed revision 91120.) ================================================================================= 1) Added new functionality for extracting read counts from BAM files - New function: extractAlleleReadCounts 2) Added support for conversion between UCSC and NCBI chromosomes in input files - Affected functions: loadAlleleCounts, correctReadDepth 3) Changed default parameters - Affected functions: loadDefaultParameters - genotypeParams$rt now has a 0.08 logR noise scalar added to heterozygous states - genotypeParams$alphaKHyper initialized to 5,000 prior counts for all states; extreme states (HOMD and 4 copies or higher) are initialized to 15,000. 4) Forwards-Backwards Algorithm now computes the posterior in log space - Affects: runEMclonalCN, fwd_backC_clonalCN.c - Now enables users to use coarser segmentation settings (txnExpLen and txnZstrength arguments in runEMclonalCN) 5) Added new functionality for interpreting subclone profiles - Affects: outputTitanResults - For 2 clonal cluster solutions, will return 2 subclone profiles appended to results data.frame - New function: plotSubcloneProfiles - Plots the 2 subclone profiles 6) Fixed bug for interpreting the final 24th state (when symmetric=TRUE) - Affected functions (private): decodeLOH TitanCNA/R/0000755000175200017520000000000014710220437013376 5ustar00biocbuildbiocbuildTitanCNA/R/correction.R0000644000175200017520000000761314710220437015677 0ustar00biocbuildbiocbuildwigToRangedData <- function(wigfile, verbose = TRUE) { .Deprecated("wigToGRanges") if (verbose) { message(paste("Slurping:", wigfile)) } input <- readLines(wigfile, warn = FALSE) breaks <- c(grep("fixedStep", input), length(input) + 1) temp <- NULL span <- NULL for (i in 1:(length(breaks) - 1)) { data_range <- (breaks[i] + 1):(breaks[i + 1] - 1) track_info <- input[breaks[i]] if (verbose) { message(paste("Parsing:", track_info)) } tokens <- strsplit( sub("fixedStep chrom=(\\S+) start=(\\d+) step=(\\d+) span=(\\d+)", "\\1 \\2 \\3 \\4", track_info, perl = TRUE), " ")[[1]] span <- as.integer(tokens[4]) chr <- rep.int(tokens[1], length(data_range)) pos <- seq(from = as.integer(tokens[2]), by = as.integer(tokens[3]), length.out = length(data_range)) val <- as.numeric(input[data_range]) temp <- c(temp, list(data.frame(chr, pos, val))) } if (verbose) { message("Sorting by decreasing chromosome size") } lengths <- as.integer(lapply(temp, nrow)) temp <- temp[order(lengths, decreasing = TRUE)] temp = do.call("rbind", temp) output <- RangedData(ranges = IRanges(start = temp$pos, width = span), space = temp$chr, value = temp$val) return(output) } wigToGRanges <- function(wigfile, verbose = TRUE){ if (verbose) { message(paste("Slurping:", wigfile)) } input <- readLines(wigfile, warn = FALSE) breaks <- c(grep("fixedStep", input), length(input) + 1) temp <- NULL span <- NULL for (i in 1:(length(breaks) - 1)) { data_range <- (breaks[i] + 1):(breaks[i + 1] - 1) track_info <- input[breaks[i]] if (verbose) { message(paste("Parsing:", track_info)) } tokens <- strsplit( sub("fixedStep chrom=(\\S+) start=(\\d+) step=(\\d+) span=(\\d+)", "\\1 \\2 \\3 \\4", track_info, perl = TRUE), " ")[[1]] span <- as.integer(tokens[4]) chr <- rep.int(tokens[1], length(data_range)) pos <- seq(from = as.integer(tokens[2]), by = as.integer(tokens[3]), length.out = length(data_range)) val <- as.numeric(input[data_range]) temp <- c(temp, list(data.frame(chr, pos, val))) } if (verbose) { message("Sorting by decreasing chromosome size") } lengths <- as.integer(lapply(temp, nrow)) temp <- temp[order(lengths, decreasing = TRUE)] temp = do.call("rbind", temp) output <- GenomicRanges::GRanges(ranges = IRanges(start = temp$pos, width = span), seqnames = temp$chr, value = temp$val) return(output) } correctReadcount <- function(x, mappability = 0.9, samplesize = 50000, verbose = TRUE) { if (length(x$reads) == 0 | length(x$gc) == 0 | length(x$map) == 0) { stop("Missing one of required columns: reads, gc, map") } if(verbose) { message("Applying filter on data...") } x$valid <- TRUE x$valid[x$reads <= 0 | x$gc < 0] <- FALSE x$ideal <- TRUE routlier <- 0.01 range <- quantile(x$reads[x$valid], prob = c(0, 1 - routlier), na.rm = TRUE) doutlier <- 0.001 domain <- quantile(x$gc[x$valid], prob = c(doutlier, 1 - doutlier), na.rm = TRUE) x$ideal[!x$valid | x$map < mappability | x$reads <= range[1] | x$reads > range[2] | x$gc < domain[1] | x$gc > domain[2]] <- FALSE if (verbose) { message("Correcting for GC bias...") } set <- which(x$ideal) select <- sample(set, min(length(set), samplesize)) rough = loess(x$reads[select] ~ x$gc[select], span = 0.03) i <- seq(0, 1, by = 0.001) final = loess(predict(rough, i) ~ i, span = 0.3) x$cor.gc <- x$reads / predict(final, x$gc) if (verbose) { message("Correcting for mappability bias...") } coutlier <- 0.01 range <- quantile(x$cor.gc[which(x$valid)], prob = c(0, 1 - coutlier), na.rm = TRUE) set <- which(x$cor.gc < range[2]) select <- sample(set, min(length(set), samplesize)) final = approxfun(lowess(x$map[select], x$cor.gc[select])) x$cor.map <- x$cor.gc / final(x$map) x$copy <- x$cor.map x$copy[x$copy <= 0] = NA x$copy <- log(x$copy, 2) return(x) } TitanCNA/R/haplotype.R0000755000175200017520000004715014710220437015540 0ustar00biocbuildbiocbuild#' author: Gavin Ha #' Dana-Farber Cancer Institute #' Broad Institute #' contact: or #' date: January 11, 2018 #' @import data.table #' @import GenomicRanges loadBXcountsFromBEDDir <- function(bxDir, chrs = c(1:22, "X", "Y"), minReads = 2){ files <- list.files(bxDir, pattern=".bed", full.names = TRUE) message("Loading BX counts from ", bxDir) bxAll <- NULL for (i in files){ message(i) awkcmd <- paste0("awk -F \"\t\" \'{if (!$4) {print $1\"\t\"$2\"\t\"$3\"\t\"\"NA\"} else {print $1\"\t\"$2\"\t\"$3\"\t\"$4}}\' ", i) bxChr <- fread(awkcmd, header = FALSE, na.strings = c("NA")) colnames(bxChr) <- c("chr", "start", "end", "BX") bxChr[, BXcounts:=sapply(BX, function(x){ if (!is.na(x)){ bxCodes <- unlist(tstrsplit(x,",")) bxReads <- as.numeric(tstrsplit(bxCodes, "_")[[2]]) return(sum(bxReads >= minReads)) }else{ return(0) } })] bxChr[, BX:=NULL] bxAll <- rbind(bxAll, bxChr) } bxGR <- RangedData(space = bxAll[[1]], ranges = IRanges(start = bxAll[[2]], end = bxAll[[3]]), BX.count = bxAll[[4]]) bxGR <- keepChr(bxGR, chr = chrs) return(bxGR) } loadReadCountsFromBed <- function(counts, chrs = c(1:22, "X", "Y"), gc = NULL, map = NULL, centromere = NULL, flankLength = 100000, targetedSequences = NULL, genomeStyle = "NCBI"){ names(counts) <- setGenomeStyle(names(counts), genomeStyle) counts <- keepChr(counts, chrs) if (!is.null(gc)){ names(gc) <- setGenomeStyle(names(gc), genomeStyle) gc <- keepChr(gc, chrs) counts$gc <- gc$value } if (!is.null(map)){ names(map) <- setGenomeStyle(names(map), genomeStyle) map <- keepChr(map, chrs) counts$map <- map$value } colnames(counts)[1] <- c("reads") # remove centromeres if (!is.null(centromere)){ centromere$Chr <- setGenomeStyle(centromere$Chr, genomeStyle) counts <- excludeCentromere(counts, centromere, flankLength = flankLength) } # keep targeted sequences if (!is.null(targetedSequences)){ targetedSequences[,1] <- setGenomeStyle(targetedSequences[,1], genomeStyle) countsExons <- filterByTargetedSequences(counts, targetedSequences) counts <- counts[countsExons$ix,] } ## filter 0 read bins ## #counts <- counts[counts$reads > 0, ] return(counts) } loadHaplotypeAlleleCounts <- function(inCounts, cnfile, fun = "sum", haplotypeBinSize = 1e5, minSNPsInBin = 3, chrs = c(1:22, "X"), minNormQual = 200, genomeStyle = "NCBI", sep = "\t", header = TRUE, seqinfo = NULL, mapWig = NULL, mapThres = 0.9, centromere = NULL, minDepth = 10, maxDepth = 1000) { if (is.character(inCounts)){ ## LOAD INPUT READ COUNT DATA message("titan: Loading data and phasing information ", inCounts) data <- read.delim(inCounts, header = header, stringsAsFactors = FALSE, sep = sep) colnames(data) <- c("chr", "posn", "refBase", "ref", "nonRefBase", "nonRef", "normQual", "genotype", "phaseSet") if (typeof(data[,"posn"])!="integer" || typeof(data[,"ref"])!="integer" || typeof(data[,"nonRef"])!="integer" || is.null(data$genotype) || is.null(data$phaseSet)){ stop("loadHaplotypeAlleleCounts: Input counts file format does not match required specifications.") } }else if (is.data.frame(inCounts)){ #inCounts is a data.frame data <- inCounts }else{ stop("loadHaplotypeAlleleCounts: Must provide a filename or data.frame to inCounts") } if (is.null(seqinfo)){ seqinfo <- readRDS(system.file("extdata", "Seqinfo_hg19.rds", package = "TitanCNA")) } seqinfo <- keepStandardChromosomes(seqinfo) seqlevelsStyle(chrs) <- genomeStyle # convert to desired genomeStyle and only include autosomes, sex chromosomes data[, 1] <- setGenomeStyle(data[, 1], genomeStyle) ## sort chromosomes indChr <- orderSeqlevels(as.character(data[, "chr"]), X.is.sexchrom = TRUE) data <- data[indChr, ] ## sort positions within each chr for (x in unique(data[, "chr"])){ ind <- which(data[, "chr"] == x) data[ind, ] <- data[ind[order(data[ind, "posn"], decreasing = FALSE)], ] } ## filter data ## data <- cbind(data, start = data$posn, end = data$posn, depth = data$ref + data$nonRef) data <- data[data$normQual >= minNormQual, ] # get max of allele counts #data$refOriginal <- data$ref #data$ref <- pmax(data$refOriginal, data$nonRef) ## use GRanges to find overlap of tiling haplotypeBinSize ## phasedAlleles <- getPhasedAlleleFraction(data) data$phasedAlleleFraction <- phasedAlleles$allele.fraction data$phasedCount <- phasedAlleles$phasedCount data$ref.symmetric <- pmax(data$ref, data$nonRef) data.gr <- makeGRangesFromDataFrame(data, keep.extra.columns = TRUE, seqinfo = seqinfo, ignore.strand = TRUE) tile.gr <- unlist(tileGenome(seqinfo, tilewidth = haplotypeBinSize)) data.gr <- keepSeqlevels(data.gr, chrs, pruning.mode="coarse") tile.gr <- keepSeqlevels(tile.gr, chrs, pruning.mode="coarse") hits <- findOverlaps(query = data.gr, subject = tile.gr) data.gr$haplotypeBin <- subjectHits(hits) ## use data.table to process haplotype counts by blocks data <- as(data.gr, "data.frame") data.dt <- data.table(as(data.gr, "data.frame")) haploBinSummary <- data.dt[, list(HaplotypeFraction = mean(phasedAlleleFraction), HaplotypeDepth.sum = sum(phasedCount), HaplotypeBinDepth.sum = sum(depth), HaplotypeDepth.mean = round(mean(phasedCount)), #round? #HaplotypeDepth.mean = round(mean(ref.symmetric)), HaplotypeBinDepth.mean = round(mean(depth)), #round? SNPs = length(phasedAlleleFraction)), by = c("phaseSet", "haplotypeBin")] # filter bins by number of SNPs # haploBinSummary <- haploBinSummary[SNPs >= minSNPsInBin] # summary bins with multiple phaseset ID such that haplotypeBin is unique haploBinSummary.unique <- haploBinSummary[, list(SNPs = sum(SNPs), HaplotypeFraction = sum(HaplotypeFraction * SNPs) / sum(SNPs), HaplotypeDepth.sum = sum(HaplotypeDepth.sum), #HaplotypeDepth.sum.symmetric = sum(HaplotypeDepth.sum.symmetric), HaplotypeBinDepth.sum = sum(HaplotypeBinDepth.sum), HaplotypeDepth.mean = round(sum(HaplotypeDepth.mean * SNPs) / sum(SNPs)), #round? #HaplotypeDepth.mean.symmetric = round(sum(HaplotypeDepth.mean.symmetric * SNPs) / sum(SNPs)), HaplotypeBinDepth.mean = round(sum(HaplotypeBinDepth.mean * SNPs) / sum(SNPs)), #round? phaseSet = phaseSet[which.max(SNPs)]), by = haplotypeBin] # get symmetric haplotype fraction haploBinSummary.unique[, HaplotypeFraction.symmetric := pmax(HaplotypeFraction, 1 - HaplotypeFraction)] haploBinSummary.unique[, HaplotypeDepth.sum.symmetric := pmax(HaplotypeDepth.sum, HaplotypeBinDepth.sum - HaplotypeDepth.sum)] haploBinSummary.unique[, HaplotypeDepth.mean.symmetric := pmax(HaplotypeDepth.mean, HaplotypeBinDepth.mean - HaplotypeDepth.mean)] # set bin column as key so that we can map back to original data setkey(haploBinSummary.unique, haplotypeBin) # add the bin summarized values back to data.dt data.dt <- cbind(data.dt, select(haploBinSummary.unique[.(subjectHits(hits))], haplotypeBin.aggr = haplotypeBin, HaplotypeFraction.symmetric, HaplotypeDepth.sum, HaplotypeDepth.sum.symmetric, HaplotypeBinDepth.sum, HaplotypeDepth.mean, HaplotypeDepth.mean.symmetric, HaplotypeBinDepth.mean, SNPs, phaseSet.aggr = phaseSet)) data.dt <- na.omit(data.dt) data.dt[, phasedCount.haploSymmetric := { if (HaplotypeDepth.sum != HaplotypeDepth.sum.symmetric){ depth - phasedCount }else{ phasedCount } }, by=1:nrow(data.dt)] alleleData <- select(data.dt, chr=seqnames, posn=start, refOriginal=ref, nonRef=nonRef, tumDepth=depth) alleleData$chr <- as.character(alleleData$chr) alleleData$ref = pmax(alleleData$refOriginal, alleleData$nonRef) haplotypeData <- select(data.dt, chr=seqnames, posn=start, phaseSet=phaseSet.aggr, refOriginal=ref, tumDepthOriginal = depth) haplotypeData$chr <- as.character(haplotypeData$chr) if (fun == "sum"){ haplotypeData$ref <- data.dt[, HaplotypeDepth.sum.symmetric] haplotypeData$tumDepth <- data.dt[, HaplotypeBinDepth.sum] haplotypeData[, HaplotypeRatio := ref / tumDepth] #haplotypeData$haplotypeCount <- data.dt[, phasedCount]#data.dt[, HaplotypeDepth.sum] haplotypeData$haplotypeCount <- data.dt[, phasedCount.haploSymmetric] }else if (fun == "mean"){ haplotypeData$ref <- data.dt[, HaplotypeDepth.mean.symmetric] haplotypeData$tumDepth <- data.dt[, HaplotypeBinDepth.mean] haplotypeData$HaplotypeRatio <- data.dt[, HaplotypeDepth.sum.symmetric] / data.dt[, HaplotypeBinDepth.sum] #haplotypeData[, HaplotypeRatio := ref / tumDepth] #haplotypeData$haplotypeCount <- data.dt[, phasedCount]#data.dt[, HaplotypeDepth.mean] haplotypeData$haplotypeCount <- data.dt[, phasedCount.haploSymmetric] }else if (fun == "SNP"){ haplotypeData$ref <- data.dt[, phasedCount.haploSymmetric] haplotypeData$tumDepth <- data.dt[, depth] haplotypeData$HaplotypeRatio <- data.dt[, HaplotypeDepth.sum.symmetric] / data.dt[, HaplotypeBinDepth.sum] haplotypeData$haplotypeCount <- data.dt[, phasedCount.haploSymmetric] } haplotypeData$nonRef <- haplotypeData$tumDepth - haplotypeData$ref ## filtering ## if (!is.null(centromere)){ centromere <- read.delim(centromere,header=T,stringsAsFactors=F,sep="\t") } #### LOAD GC AND MAPPABILITY CORRECTED COVERAGE LOG RATIO FILE #### message('titan: Loading GC content and mappability corrected log2 ratios...') cnData <- fread(cnfile) cnData$chr <- setGenomeStyle(cnData$chr, genomeStyle = genomeStyle) #### ADD CORRECTED LOG RATIOS TO DATA OBJECT #### message('titan: Extracting read depth...') logR <- getPositionOverlap(haplotypeData$chr,haplotypeData$posn, cnData) haplotypeData$logR <- log(2^logR) rm(logR,cnData) #### FILTER DATA FOR DEPTH, MAPPABILITY, NA, etc #### if (!is.null(mapWig)){ mScore <- as.data.frame(wigToRangedData(mapWig)) mScore <- getPositionOverlap(haplotypeData$chr,haplotypeData$posn,mScore[,-4]) haplotypeData <- filterData(haplotypeData,chrs, minDepth=minDepth, maxDepth=maxDepth, map=mScore,mapThres=mapThres, centromeres = centromere) rm(mScore) }else{ haplotypeData <- filterData(haplotypeData,chrs,minDepth=minDepth,maxDepth=maxDepth,centromeres = centromere) } return(list(haplotypeData=haplotypeData, alleleData=alleleData, data=data.dt)) } getPhasedAlleleFraction <- function(x){ altInd <- as.logical(as.numeric(tstrsplit(x$genotype, "\\||\\/")[[1]])) refInd <- !altInd allele.fraction <- rep(NA, length(x)) allele.fraction[refInd] <- x[refInd, "ref"] / x[refInd, "depth"] allele.fraction[altInd] <- x[altInd, "nonRef"] / x[altInd, "depth"] phasedCount <- rep(NA, length(x)) phasedCount[refInd] <- x[refInd, "ref"] phasedCount[altInd] <- x[altInd, "nonRef"] return(list(allele.fraction = allele.fraction, phasedCount = phasedCount)) } getHaplotypesFromVCF <- function(vcfFile, chrs = c(1:22, "X"), build = "hg19", genomeStyle = "NCBI", filterFlags = c("PASS", "10X_RESCUED_MOLECULE_HIGH_DIVERSITY"), minQUAL = 100, minDepth = 10, minVAF = 0.25, altCountField = "AD", keepGenotypes = c("1|0", "0|1", "0/1"), snpDB = NULL){ #require(data.table) message("Loading ", vcfFile) vcf <- readVcf(vcfFile, genome = build) chrName <- mapSeqlevels(seqlevels(vcf), style = genomeStyle) rowRanges(vcf) <- renameSeqlevels(rowRanges(vcf), na.omit(chrName)) #keepGenotypes = c("1|0", "0|1", "0/1") ## filter vcf ## message("Filtering VCF ...") message(" by chromsomes") # keep specified chromosomes seqlevelsStyle(chrs) <- genomeStyle vcf <- keepSeqlevels(vcf, chrs, pruning.mode="coarse") # keep by filter flags indFILTER <- rowRanges(vcf)$FILTER %in% filterFlags # keep SNPs - ref and alt have length of 1 and only a single allele for ref/alt indSNP <- nchar(unstrsplit(CharacterList(rowRanges(vcf)$ALT), sep=",")) == 1 & nchar(unstrsplit(rowRanges(vcf)$REF, sep=",")) == 1 message(" by quality >=", minQUAL, ")") indQUAL <- rowRanges(vcf)$QUAL >= minQUAL # keep genotypes message(" by genotypes: ", paste0(keepGenotypes, collapse=";")) indGeno <- geno(vcf)$GT %in% keepGenotypes ind <- indFILTER & indSNP & indQUAL & indGeno vcf <- vcf[which(ind)] message(" by depth (>=", minDepth, ")") depth <- geno(vcf)$DP indDP <- depth >= minDepth message(" by VAF (>=", minVAF, ")") minVAF <- min(minVAF, 1 - minVAF) # symmetric from 0-0.5 if (!is.null(geno(vcf)[[altCountField]])){ altCounts <- unlist(lapply(geno(vcf)[[altCountField]], min)) }else{ stop("Alternate read counts not in AD or AO fields.") } indVAR <- (altCounts / depth) >= minVAF vcf <- vcf[which(indDP & indVAR)] rm(depth) if (!is.null(snpDB)){ message (" by SNP VCF file ", snpDB) snp <- readVcf(snpDB, genome = build) snpInd <- nchar(unstrsplit(CharacterList(rowRanges(snp)$ALT), sep=",")) == 1 & nchar(unstrsplit(rowRanges(snp)$REF, sep=",")) == 1 snp <- snp[which(snpInd)] hits <- findOverlaps(query = rowRanges(vcf), subject = rowRanges(snp)) indSNPDB <- queryHits(hits) vcf <- vcf[indSNPDB] } ## #acounts <- do.call(rbind, geno(vcf)$AD) # phased snps #indPhased <- grepl(pattern = "\\|", geno(vcf)$GT) # phase sets #ps.rle <- rle(as.integer(geno(vcf)$PS)) geno.gr <- rowRanges(vcf) values(geno.gr) <- cbind(values(geno.gr), DataFrame(GT = as.character(geno(vcf)$GT), PS = as.character(geno(vcf)$PS))) HT <- getPhasedAllele(geno.gr) values(geno.gr) <- cbind(values(geno.gr), DataFrame(HT1 = HT$h1, HT2 = HT$h2)) geno.gr <- keepSeqlevels(geno.gr, chrs, pruning.mode="coarse") return(list(vcf.filtered = vcf, geno = geno.gr)) } # x GRanges object with GT, REF, ALT metadata columns # returns reference or alternate allele in haplotype getPhasedAllele <- function(x){ h1 <- rep(NA, length(x)) h2 <- rep(NA, length(x)) # haplotype 1 (h1) ref allele for 1|0 h1[x$GT == "1|0"] <- as.character(x$REF)[x$GT == "1|0"] h2[x$GT == "1|0"] <- as.character(unlist(x$ALT))[x$GT == "1|0"] # haplotype 1 (h1) alt allele for 0|1 h1[x$GT == "0|1"] <- as.character(unlist(x$ALT))[x$GT == "0|1"] h2[x$GT == "0|1"] <- as.character(x$REF)[x$GT == "0|1"] return(list(h1 = h1, h2 = h2)) } plotHaplotypeFraction <- function(dataIn, chr = c(1:22), resultType = "HaplotypeRatio", colType = "Haplotypes", phaseBlockCol = c("#9ad0f3", "#CC79A7"), geneAnnot = NULL, spacing = 4, xlim = NULL, ...) { if (!resultType %in% c("HaplotypeRatio", "AllelicRatio")){ stop("plotHaplotypeFraction: resultType must be one of 'HaplotypeRatio' or 'AllelicRatio'.") } if (!colType %in% c("Haplotypes", "CopyNumber")){ stop("plotHaplotypeFraction: plotType must be one of 'Haplotypes' or 'CopyNumber'") } # use consistent chromosome naming convention chr <- as.character(chr) seqlevelsStyle(chr) <- seqlevelsStyle(as.character(dataIn$Chr))[1] lohCol.hap <- c(`0`=phaseBlockCol[1], `1`=phaseBlockCol[2]) lohCol.titan <- c("#00FF00", "#006400", "#0000FF", "#8B0000", "#006400", "#BEBEBE", "#FF0000", "#BEBEBE", "#FF0000") names(lohCol.titan) <- c("HOMD", "DLOH", "NLOH", "GAIN", "ALOH", "HET", "ASCNA", "BCNA", "UBCNA") dataIn <- copy(dataIn) colnames(dataIn)[1:2] <- c("Chr", "Position") #dataIn$AllelicRatio <- pmax(dataIn$refOriginal, dataIn$tumDepthOriginal - dataIn$refOriginal) / dataIn$tumDepthOriginal ## set alternating 0 and 1 for phaseSets psRuns <- rle(dataIn$PhaseSet) ps.id <- 1:length(psRuns$lengths) %% 2 dataIn$phaseSet.id <- rep(ps.id, psRuns$lengths) #dataIn$HaplotypeCount[as.logical(dataIn$phaseSet.id)] <- dataIn$HaplotypeDepth[as.logical(dataIn$phaseSet.id)] - dataIn$HaplotypeCount[as.logical(dataIn$phaseSet.id)] #dataIn$HaplotypeRatio[as.logical(dataIn$phaseSet.id)] <- 1 - dataIn$HaplotypeRatio[as.logical(dataIn$phaseSet.id)] #dataIn$AllelicRatio <- dataIn$refOriginal / dataIn$tumDepthOriginal dataIn[, HaplotypeRatio.1 := HaplotypeRatio]#dataIn$HaplotypeCount / dataIn$HaplotypeDepth dataIn[, HaplotypeRatio.2 := 1 - HaplotypeRatio]#(dataIn$HaplotypeDepth - dataIn$HaplotypeCount) / dataIn$HaplotypeDepth if (!is.null(chr) && length(chr) == 1) { for (i in chr) { dataByChr <- dataIn[Chr == i, ] #dataByChr <- dataByChr[dataByChr[, "TITANcall"] != "OUT", ] # plot the data if (outfile!=''){ # pdf(outfile,width=10,height=6) } if (colType == "Haplotypes" || !"TITANcall" %in% colnames(dataByChr)){ colors.1 <- lohCol.hap[as.character(dataByChr$phaseSet.id)] colors.2 <- lohCol.hap[as.character(as.numeric(!dataByChr$phaseSet.id))] }else{ colors.1 <- lohCol.titan[dataByChr[, TITANcall]] colors.2 <- colors.1 } par(mar = c(spacing, 8, 2, 2)) # par(xpd=NA) if (missing(xlim)) { xlim <- as.numeric(c(1, dataByChr[nrow(dataByChr), Position])) } if (resultType == "HaplotypeRatio"){ plot(dataByChr[, Position], dataByChr[, HaplotypeRatio.1], col = colors.1, pch = 16, xaxt = "n", las = 1, ylab = "Haplotype Fraction", xlim = xlim, ...) points(dataByChr[, Position], dataByChr[, HaplotypeRatio.2], col = colors.1, pch=16, ...) }else if (resultType == "AllelicRatio"){ plot(dataByChr[, Position], dataByChr[, AllelicRatio], col = colors.1, pch = 16, xaxt = "n", las = 1, ylab = "Allelic Fraction", xlim = xlim, ...) }else{ stop("Need to specify \"resultType\": HaplotypeRatio or AllelicRatio") } lines(as.numeric(c(1, dataByChr[nrow(dataByChr), Position])), rep(0.5, 2), type = "l", col = "grey", lwd = 3) if (!is.null(geneAnnot)) { plotGeneAnnotation(geneAnnot, i) } } } else { if (colType == "Haplotypes" || !"TITANcall" %in% colnames(dataIn)){ colors.1 <- lohCol.hap[as.character(dataIn$phaseSet.id)] colors.2 <- lohCol.hap[as.character(as.numeric(!dataIn$phaseSet.id))] }else{ colors.1 <- lohCol.titan[dataIn[, TITANcall]] colors.2 <- colors.1 } # plot for all chromosomes specified dataIn <- dataIn[Chr %in% chr] coord <- getGenomeWidePositions(dataIn[, Chr], dataIn[, Position]) if (resultType == "HaplotypeRatio"){ plot(coord$posns, as.numeric(dataIn[, HaplotypeRatio.1]), col = colors.1, pch = 16, xaxt = "n", bty = "n", las = 1, ylab = "Haplotype Fraction", ...) points(coord$posns, dataIn[, HaplotypeRatio.2], col = colors.1, pch=16, ...) }else if (resultType == "AllelicRatio"){ plot(coord$posns, as.numeric(dataIn[, AllelicRatio]), col = colors.2, pch = 16, xaxt = "n", bty = "n", las = 1, ylab = "Allelic Fraction", ...) }else{ stop("Need to specify \"resultType\": HaplotypeRatio or AllelicRatio") } lines(as.numeric(c(1, coord$posns[length(coord$posns)])), rep(0.5, 2), type = "l", col = "grey", lwd = 3) plotChrLines(unique(dataIn[, Chr]), coord$chrBkpt, c(-0.1, 1.1)) } } keepChr <- function(tumour_reads, chr = c(1:22,"X","Y")){ tumour_reads <- tumour_reads[space(tumour_reads) %in% chr, ] tumour_reads <- as.data.frame(tumour_reads) tumour_reads$space <- droplevels(tumour_reads$space) tumour_reads$space <- factor(tumour_reads$space,levels=chr) tumour_reads <- as(tumour_reads,"RangedData") return(tumour_reads) } TitanCNA/R/hmmClonal.R0000644000175200017520000007374414710220437015452 0ustar00biocbuildbiocbuild# author: Gavin Ha # Dana-Farber Cancer Institute # Broad Institute # contact: or # date: March 17, 2017 #### EM (FWD-BACK) Algorithm #### runEMclonalCN <- function(data, params, #gParams = NULL, nParams = NULL, pParams = NULL, sParams = NULL, txnExpLen = 1e+15, txnZstrength = 5e+5, maxiter = 15, maxiterUpdate = 1500, pseudoCounts = 1e-300, normalEstimateMethod = "map", estimateS = TRUE, estimatePloidy = TRUE, useOutlierState = FALSE, likChangeThreshold = 0.001, verbose = TRUE) { ## check that arguments contain necessary list elements if (is.null(params$genotypeParams) || is.null(params$ploidyParams) || is.null(params$normalParams) || is.null(params$cellPrevParams)){ stop("params must include genotypeParams, ploidyParams, normalParams, cellPrevParams.") }else{ gParams <- params$genotypeParams pParams <- params$ploidyParams sParams <- params$cellPrevParams nParams <- params$normalParams } if (is.null(data$chr) || is.null(data$posn) || is.null(data$ref) || is.null(data$tumDepth) || is.null(data$logR)) { stop("data must contain named list elements: chr, posn, ref, tumDepth, logR. See loadDataFromFile()") } if (is.null(gParams$rt) || is.null(gParams$ct) || is.null(gParams$rn) || is.null(gParams$ZS) || is.null(gParams$var_0) || is.null(gParams$alphaKHyper) || is.null(gParams$betaKHyper) || is.null(gParams$kappaGHyper)) { stop("genotypeParams must contain named list elements: rt, rn, ct, ZS, var_0, alphaKHyper, betaKHyper, kappaGHyper.\n See loadDefaultParameters().") } if (is.null(pParams$phi_0) || is.null(pParams$alphaPHyper) || is.null(pParams$betaPHyper)) { stop("ploidyParams must contain named list elements: phi_0, alphaPHyper, betaPHyper. See loadDefaultParameters()") } if (is.null(nParams$n_0) || is.null(nParams$alphaNHyper) || is.null(nParams$betaNHyper)) { stop("normalParams must contain named list elements: n_0, alphaNHyper, betaNHyper. See loadDefaultParameters()") } if (is.null(sParams$s_0) || is.null(sParams$kappaZHyper) || is.null(sParams$alphaSHyper) || is.null(sParams$betaSHyper)) { stop("sParams (clonal parameters) must contain named list elements: s_0, kappaSHyper, alphaSHyper, betaSHyper. \n See setupClonalParameters().") } ## track the total time ticTotalId <- proc.time() if (verbose == TRUE) { message("titan: Running HMM...") } ## requirements for parallelization require(foreach) ## Allocate memory for our variables Z <- length(sParams$s_0) # number of clonal clusters K <- length(gParams$rt) # number of genotype states + outlier state N <- length(data$ref) # number of data points if (useOutlierState) { O <- 1 gParams$rt <- c(0.5, gParams$rt) gParams$ct <- c(0, gParams$ct) gParams$ZS <- c(-1, gParams$ZS) gParams$var_0 <- c(gParams$outlierVar, gParams$var_0) gParams$kappaGHyper <- c(2, gParams$kappaGHyper) gParams$alphaKHyper <- c(0, gParams$alphaKHyper) gParams$betaKHyper <- c(0, gParams$betaKHyper) K <- length(gParams$rt) gNoOUTStateParams <- excludeGarbageState(gParams, K) KnoOutlier <- K - 1 kRange <- 2:K Ktotal <- KnoOutlier * Z + 1 KtotalRange <- 2:Ktotal } else { O <- 0 kRange <- 1:K KnoOutlier <- K Ktotal <- KnoOutlier * Z KtotalRange <- 1:Ktotal gNoOUTStateParams <- gParams } maxiter <- maxiter + 1 mus <- vector("list", 0) mus$R <- array(0, dim = c(KnoOutlier, Z, maxiter)) # state Binomial means: KxZ; don't include outlier mus$C <- array(0, dim = c(KnoOutlier, Z, maxiter)) # state Binomial means: KxZ; don't include outlier piG <- matrix(0, K, maxiter) # initial state distribution of genotypes + outlier state piZ <- matrix(0, Z, maxiter) # initial state assignments for clonal clusters s <- matrix(0, Z, maxiter) # clonal frequency parameter var <- matrix(0, K, maxiter) # variance parameter (logR) + outlier state varR <- matrix(0, K, maxiter) # variance parameter (allelic) + outlier state phi <- rep(0, maxiter) # global ploidy parameter n <- rep(0, maxiter) # global normal contamination parameter loglik <- rep(0, maxiter) #log likelihood rho <- NULL rhoZ <- NULL rhoG <- NULL outRhoRow <- NULL fwdBackPar <- NULL #marginal probs or responsibilities ## Set up ## set up the chromosome indicies and make ## cell array of chromosome indicies chrs <- unique(data$chr) posn <- data$posn #assign positions to a new variable numChrs <- length(chrs) chrsI <- vector("list", numChrs) piZi <- vector("list", numChrs) piGi <- vector("list", numChrs) # initialise the chromosome index and the init # state distributions for (i in 1:numChrs) { chrsI[[i]] <- which(data$chr == chrs[i]) } chrPos_0 <- unlist(lapply(chrsI, head, 1)) # index of first datapoint for each chromosome ## INITIALIZATION ## piG_0 <- estimateDirichletParamsMap(gParams$kappaGHyper) #add the outlier state piZ_0 <- estimateDirichletParamsMap(sParams$kappaZHyper) i <- 1 loglik[i] <- -Inf converged <- 0 # flag for convergence s[, i] <- sParams$s_0 var[, i] <- gParams$var_0 varR[, i] <- gParams$varR_0 # var[1,i] <- gParams$outlierVar phi[i] <- pParams$phi_0 n[i] <- nParams$n_0 piG[, i] <- gParams$piG_0 if (useOutlierState){ #initialize outlier state piG[1, i] <- gParams$piG_0[1] * gParams$piZ_0[1] } piZ[, i] <- sParams$piZ_0 musTmp <- clonalTwoComponentMixtureCN(gNoOUTStateParams$rt, gParams$rn, nParams$n_0, sParams$s_0, gNoOUTStateParams$ct, pParams$phi_0) mus$R[, , i] <- musTmp$R mus$C[, , i] <- musTmp$C # compute likelihood conditional on k and z # (K-by-Z-by-N) if (gParams$alleleEmissionModel == "Gaussian"){ # pyR <- computeNormalObslik(data$ref / data$tumDepth, # matrix(mus$R[, , i], KnoOutlier, Z), # gNoOUTStateParams$varR_0) py <- computeBivariateNormalObslik(data$ref / data$tumDepth, data$logR, matrix(mus$R[, , i], KnoOutlier, Z), matrix(mus$C[, , i], KnoOutlier, Z), gNoOUTStateParams$varR_0, gNoOUTStateParams$var_0, gNoOUTStateParams$corRho_0) py <- py + pseudoCounts }else{ # if (gParams$alleleEmissionModel == "binomial"){ pyR <- computeBinomialObslik(data$ref, data$tumDepth, matrix(mus$R[, , i], KnoOutlier, Z)) pyC <- computeNormalObslik(data$logR, matrix(mus$C[, , i], KnoOutlier, Z), gNoOUTStateParams$var_0) if (useOutlierState == 1) { pyO <- outlierObslik(data$ref, data$tumDepth, data$logR, gParams$outlierVar) py <- exp(rbind(pyO$R, pyR) + rbind(pyO$C, pyC)) + pseudoCounts #add the outlier state } else { #joint likelihood between Binomial and Gaussian py <- pyR + pyC + pseudoCounts rm(pyR, pyC) } } ## EXPECTATION MAXIMIZATION while (!converged && (i < (maxiter))) { # clear the previous iteration of rho and garbage # collect rm(fwdBackPar, rhoZ, rhoG, musTmp) gc(verbose = FALSE, reset = TRUE) ticId <- proc.time() i <- i + 1 ## E-STEP: FORWARDS-BACKWARDS ALGORITHM; loglik[i] <- 0 if (verbose == TRUE) { message("fwdBack: Iteration ", i - 1, " chr: ", appendLF = FALSE) } # cFun <- getLoadedDLLs()[['TitanCNA']][[2]] piGiZi <- matrix(0, numChrs, Ktotal) for (c in 1:numChrs) { piZi[[c]] <- piZ[, i - 1, drop = FALSE] piGi[[c]] <- piG[kRange, i - 1, drop = FALSE] #inner product then flatten to 1-by-K*Z piGiZi[c, KtotalRange] <- as.vector(piGi[[c]] %*% t(piZi[[c]])) if (useOutlierState) { #add outlier state piGiZi[c, ] <- c(piG[1, i - 1], piGiZi[c, KtotalRange]) } } gc(verbose = FALSE, reset = TRUE) ## PARALLELIZATION fwdBackPar <- foreach(c = 1:numChrs, .combine = rbind, .noexport = c("data")) %dopar% { ## Fwd-back returns rho (responsibilities) and ## loglik (log-likelihood, p(Data|Params)) include outlier state if (verbose == TRUE) { message(c, " ", appendLF = FALSE) } .Call("fwd_backC_clonalCN", log(piGiZi[c, ]), py[, chrsI[[c]]], gNoOUTStateParams$ct, gNoOUTStateParams$ZS, Z, posn[chrsI[[c]]], txnZstrength * txnExpLen, txnExpLen, O) } if (verbose == TRUE) { message("") } if (numChrs > 1) { loglik[i] <- sum(do.call(rbind, fwdBackPar[, 2])) #combine loglik # marginal probs or responsibilities, # p(G_t,Z_t|Data,Params) rho <- do.call(cbind, fwdBackPar[, 1]) #combine rho from parallel runs #Zcounts <- do.call(t(colSums(aperm(output$xi, c(3, 2, 1))))) } else { loglik[i] <- sum(do.call(rbind, fwdBackPar[2])) rho <- do.call(cbind, fwdBackPar[1]) #Zcounts <- do.call(cbind, ) } outRhoRow <- rho[1, ] rho <- exp(array(rho[KtotalRange, ], dim = c(KnoOutlier, Z, N))) ##only use states that we will need to for estimation later # marginalize to get rhoZ and rhoG from rho rhoZ <- colSums(rho) rhoG <- colSums(aperm(rho, c(2, 1, 3))) if (useOutlierState) { rhoG <- rbind(outRhoRow, rhoG) } ## M-STEP: COORDINATE DESCENT UPDATE OF PARAMETERS estimateOut <- estimateClonalCNParamsMap(data$ref, data$tumDepth, data$logR, rho, rhoG, rhoZ, n[i - 1], s[, i - 1], phi[i - 1], var[kRange, i - 1], varR[kRange, i - 1], gNoOUTStateParams$corRho_0, piG[, i - 1, drop = FALSE], piZ[, i - 1, drop = FALSE], chrPos_0, gNoOUTStateParams, nParams, sParams, pParams, maxiter = maxiterUpdate, normalEstimateMethod = normalEstimateMethod, estimateS = estimateS, estimatePloidy = estimatePloidy, verbose = verbose) n[i] <- estimateOut$n s[, i] <- estimateOut$s var[kRange, i] <- estimateOut$var varR[kRange, i] <- estimateOut$varR phi[i] <- estimateOut$phi piZ[, i] <- estimateOut$piZ #estimateClonalMixWeightsParamMap(rhoZ, sParams$kappaZHyper) piG[, i] <- estimateOut$piG #estimateGenotypeMixWeightsParamMap(rhoG, gParams$kappaGHyper) if (useOutlierState) { #garbage state var[1, i] <- gParams$outlierVar } rm(rho, estimateOut, outRhoRow) #clear rho and estimateOut ## Recompute the likelihood conditional on k and z musTmp <- clonalTwoComponentMixtureCN(gNoOUTStateParams$rt, gParams$rn, n[i], s[, i], gNoOUTStateParams$ct, phi[i]) mus$R[, , i] <- musTmp$R mus$C[, , i] <- musTmp$C if (gParams$alleleEmissionModel == "Gaussian"){ # pyR <- computeNormalObslik(data$ref / data$tumDepth, # matrix(mus$R[, , i], KnoOutlier, Z), # varR[kRange, i]) py <- computeBivariateNormalObslik(data$ref / data$tumDepth, data$logR, matrix(mus$R[, , i], KnoOutlier, Z), matrix(mus$C[, , i], KnoOutlier, Z), varR[kRange, i], var[kRange, i], gNoOUTStateParams$corRho_0) py <- py + pseudoCounts }else{ # if (gParams$alleleEmissionModel == "binomial"){ pyR <- computeBinomialObslik(data$ref, data$tumDepth, matrix(mus$R[, , i], KnoOutlier, Z)) pyC <- computeNormalObslik(data$logR, matrix(mus$C[, , i], KnoOutlier, Z), var[kRange, i]) if (useOutlierState == 1) { pyO <- outlierObslik(data$ref, data$tumDepth, data$logR, gParams$outlierVar) py <- exp(rbind(pyO$R, pyR) + rbind(pyO$C, pyC)) + pseudoCounts #add the outlier state } else { #py <- exp(pyR + pyC) + pseudoCounts #joint likelihood between Binomial and Gaussian py <- pyR + pyC + pseudoCounts rm(pyR, pyC) } } prior <- priorProbs(n[i], s[, i], phi[i], var[, i], varR[, i], piG[, i], piZ[, i], gParams, normalEstimateMethod, estimateS, estimatePloidy, nParams$alphaNHyper, nParams$betaNHyper, sParams$alphaSHyper, sParams$betaSHyper, pParams$alphaPHyper, pParams$betaPHyper, gNoOUTStateParams$alphaKHyper, gNoOUTStateParams$betaKHyper, gNoOUTStateParams$alphaRHyper, gNoOUTStateParams$betaRHyper, gNoOUTStateParams$kappaGHyper, sParams$kappaZHyper) ## Compute log-likelihood and check converge if (verbose == TRUE) { message("fwdBack: loglik=", sprintf("%0.4f", loglik[i])) message("fwdBack: priorN=", sprintf("%0.4f", prior$n)) message("fwdBack: priorS=", sprintf("%0.4f", prior$s)) message("fwdBack: priorVar=", sprintf("%0.4f", prior$var)) message("fwdBack: priorVarR=", sprintf("%0.4f", prior$varR)) message("fwdBack: priorPhi=", sprintf("%0.4f", prior$phi)) message("fwdBack: priorPiG=", sprintf("%0.4f", prior$piG)) message("fwdBack: priorPiZ=", sprintf("%0.4f", prior$piZ)) } loglik[i] <- loglik[i] + prior$prior if (verbose == TRUE){ message("fwdBack: EM iteration ", i - 1, " complete loglik=", sprintf("%0.4f", loglik[i])) } if (((abs(loglik[i] - loglik[i - 1])/abs(loglik[i])) <= likChangeThreshold) && (loglik[i] >= loglik[i - 1])) { converged <- 1 } else if (loglik[i] < loglik[i - 1]) { # stop('Failed EM!') converged <- 1 i <- i - 1 message("fwdBack: Optimization during update decreased complete likelihood. Stopping EM...") } elapsedTime <- (proc.time() - ticId)/60 if (verbose == TRUE) { message("fwdBack: Elapsed time for iteration ", i - 1, ": ", sprintf("%0.4f", elapsedTime[3]), "m") } gc(verbose = FALSE, reset = TRUE) } ## print time elapsed to screen if(verbose==TRUE){ ## message('s=\t',sprintf('%0.4f ',s[,dim(s)[2]])) ## } elapsedTimeTotal <- (proc.time() - ticTotalId)/60 if (verbose == TRUE) { message("fwdBack: Total elapsed time: ", sprintf("%0.4f", elapsedTimeTotal[3]), "m") } output <- vector("list", 0) output$n <- n[1:i] output$s <- s[, 1:i, drop = FALSE] output$var <- var[, 1:i, drop = FALSE] output$varR <- varR[, 1:i, drop = FALSE] output$phi <- phi[1:i] output$piG <- piG[, 1:i, drop = FALSE] output$piZ <- piZ[, 1:i, drop = FALSE] output$muR <- mus$R[, , 1:i, drop = FALSE] output$muC <- mus$C[, , 1:i, drop = FALSE] output$loglik <- loglik[1:i] # output$rho <- rho output$rhoG <- rhoG output$rhoZ <- rhoZ # store parameters for use with viterbi later output$txnExpLen <- txnExpLen output$txnZstrength <- txnZstrength output$useOutlierState <- useOutlierState output$genotypeParams <- gNoOUTStateParams output$ploidyParams <- pParams output$normalParams <- nParams output$cellPrevParams <- sParams output$symmetric <- gParams$symmetric return(output) } viterbiClonalCN <- function(data, convergeParams, genotypeParams = NULL) { ## requirements for parallelization require(foreach) ## use genotypeParams found in convergeParams unless ## genotypeParams given if (is.null(genotypeParams)) { if (length(convergeParams$genotypeParams) > 0) { genotypeParams <- convergeParams$genotypeParams } else { stop("convergeParams does not contain list element: genotypeParams. Please specify one to viterbiClonalCN() or add the element to convergeParams.") } } # if convergeParams contains txnExpLen, # txnZstrength, useOutlier, then use that unless # given if (length(convergeParams$txnExpLen) == 0 || length(convergeParams$txnZstrength) == 0 || length(convergeParams$useOutlierState) == 0) { stop("convergeParams does not contain list elements: txnExpLen, txnZstrength and/or useOutlierState. ") } if (is.null(genotypeParams$alleleEmissionModel)){ genotypeParams$alleleEmissionModel <- "binomial" #default } txnExpLen <- convergeParams$txnExpLen txnZstrength <- convergeParams$txnZstrength useOutlierState <- convergeParams$useOutlierState K <- dim(convergeParams$var)[1] Z <- dim(convergeParams$s)[1] T <- length(data$chr) i <- dim(convergeParams$s)[2] if (useOutlierState) { O <- 1 KnoOutlier <- K - 1 kRange <- 2:K Ktotal <- KnoOutlier * Z + 1 KtotalRange <- 2:Ktotal if (dim(convergeParams$var)[1] == length(genotypeParams$var_0)) { stop("convergeParams does not contain the outlier state but useOutlierState is set to TRUE.") } } else { O <- 0 kRange <- 1:K KnoOutlier <- K Ktotal <- KnoOutlier * Z KtotalRange <- 1:Ktotal if (dim(convergeParams$var)[1] == (length(genotypeParams$var_0) + 1)) { stop("convergeParams contains the outlier state but useOutlierState is set to FALSE.") } } chrs <- unique(data$chr) numChrs <- length(chrs) chrsI <- vector("list", numChrs) piZi <- vector("list", numChrs) piGi <- vector("list", numChrs) # initialise the chromosome index for (j in 1:numChrs) { chrsI[[j]] <- which(data$chr == chrs[j]) } ## compute likelihood pseudoCounts <- 1e-300 if (genotypeParams$alleleEmissionModel == "Gaussian"){ #pyR <- computeNormalObslik(data$ref / data$tumDepth, # matrix(convergeParams$muR[, , i], KnoOutlier, Z), # convergeParams$varR[kRange, i]) py <- computeBivariateNormalObslik(data$ref / data$tumDepth, data$logR, matrix(convergeParams$muR[, , i], KnoOutlier, Z), matrix(convergeParams$muC[, , i], KnoOutlier, Z), convergeParams$varR[kRange, i], convergeParams$var[kRange, i], convergeParams$corRho_0) }else{ # if (gParams$alleleEmissionModel == "binomial"){ pyR <- computeBinomialObslik(data$ref, data$tumDepth, matrix(convergeParams$muR[, , i], KnoOutlier, Z)) pyC <- computeNormalObslik(data$logR, matrix(convergeParams$muC[, , i], KnoOutlier, Z), convergeParams$var[kRange, i]) if (useOutlierState) { pyO <- outlierObslik(data$ref, data$tumDepth, data$logR, genotypeParams$outlierVar) py <- rbind(pyO$R, pyR) + rbind(pyO$C, pyC) + pseudoCounts #add the outlier state } else { py <- pyR + pyC + pseudoCounts #joint likelihood between Binomial and Gaussian rm(pyR, pyC) } } piGiZi <- matrix(0, numChrs, Ktotal) for (c in 1:numChrs) { piZi[[c]] <- convergeParams$piZ[, i - 1, drop = FALSE] piGi[[c]] <- convergeParams$piG[kRange, i - 1, drop = FALSE] piGiZi[c, KtotalRange] <- as.vector(piGi[[c]] %*% t(piZi[[c]])) #inner product then flatten to 1-by-K*Z if (useOutlierState) { piGiZi[c, ] <- c(convergeParams$piG[1, i - 1], piGiZi[c, KtotalRange]) } #add outlier state } G <- foreach(c = 1:numChrs, .combine = c) %dopar% { # dyn.load(cFun) viterbiOut <- .Call("viterbiC_clonalCN", log(piGiZi[c, ]), py[, chrsI[[c]]], genotypeParams$ct, genotypeParams$ZS, Z, data$posn[chrsI[[c]]], txnZstrength * txnExpLen, txnExpLen, O) } return(G) } # Computes the binomial observation likelihood # given discrete reference read counts and total # depth. mus is K-by-Z computeBinomialObslik <- function(ref, depth, mus) { N <- length(ref) K <- dim(mus)[1] Z <- dim(mus)[2] py <- matrix(0, K * Z, N) #local evidence is 2-D matrix: K*ZxN for (z in 1:Z) { for (k in 1:K) { # if (k==1){ py[k+(z-1)*K,] <- # log(dunif(depth,min=0,max=depth)) }else{ py[k + (z - 1) * K, ] <- binomialpdflog(ref, depth, mus[k, z]) # } } } # py <- t(matrix(py,N,K*Z)) return(py) } # Computes the Gaussian observation likelihood # given log ratio data. mus is K-by-Z computeNormalObslik <- function(x, mus, var) { N <- length(x) K <- dim(mus)[1] Z <- dim(mus)[2] py <- matrix(0, K * Z, N) #local evidence is 2-D matrix: K*ZxN for (z in 1:Z) { for (k in 1:K) { py[k + (z - 1) * K, ] <- normalpdflog(x, mus[k, z], var[k]) } } # py <- t(matrix(py,N,K*Z)) return(py) } computeBivariateNormalObslik <- function(x1, x2, mu1, mu2, var1 = NULL, var2 = NULL, corRho = NULL){ N <- length(x1) K <- nrow(mu1) Z <- ncol(mu1) coVar <- getBivariateCovariance(x1, x2) if (is.null(var1) || is.null(var2)){ coVar <- getBivariateCovariance(x1, x2) var1 <- rep(coVar$covar[1, 1], K) var2 <- rep(coVar$covar[2, 2], K) corRho <- rep(coVar$cor, K) } if (is.null(corRho)){ corRho <- coVar$cor } py <- matrix(0, K * Z, N) #local evidence is 2-D matrix: K*ZxN for (k in 1:K) { for (z in 1:Z) { py[k + (z - 1) * K, ] <- bivariateNormalpdflog(x1, x2, mu1[k, z], mu2[k, z], var1[k], var2[k], corRho) } } return(py) } # Bivariate Gaussian density function, return in log scale # bivariateNormalpdflog <- function(x1, x2, mu1, mu2, var1, var2, corRho){ c <- log(2 * pi * sqrt(var1 * var2 * (1 - corRho ^ 2))) l_0 <- 1 / (2 * (1 - corRho ^ 2)) l_1 <- ((x1 - mu1) ^ 2) / var1 l_2 <- ((x2 - mu2) ^ 2) / var2 l_3 <- 2 * corRho * (x1 - mu1) * (x2 - mu2) / sqrt(var1 * var2) y <- -c - l_0 * (l_1 + l_2 - l_3) y[is.na(y)] <- 1 return(y) } getBivariateCovariance <- function(x1, x2){ # sample covariance covar <- cov(cbind(x1, x2), use = "pairwise.complete.obs") # correlation cor <- covar[1, 2] / sqrt(covar[1, 1] * covar[2, 2]) return(list(covar = covar, cor = cor)) } asCovarianceMatrix <- function(varA, varB, rho){ covMat <- matrix(c(varA, rho * sqrt(varA * varB), rho * sqrt(varA * varB), varB), ncol = 2, nrow = 2, byrow = TRUE) return(covMat) } # 2-component mixtures for the Binomial mean given # stromal contamination parameter (s) and Gaussian # mean given s and ploidy (phi) clonalTwoComponentMixtureCN <- function(rt, rn, n, s, ct, phi) { K <- length(rt) Z <- length(s) musR <- matrix(NA, K, Z) musC <- matrix(NA, K, Z) cn <- 2 for (k in 1:K) { for (z in 1:Z) { numRefAlleles <- n * rn * cn + (1 - n) * s[z] * rn * cn + (1 - n) * (1 - s[z]) * rt[k] * ct[k] #number of reference alleles based on copy number totalAlleles <- n * cn + (1 - n) * s[z] * cn + (1 - n) * (1 - s[z]) * ct[k] #total number of alleles based on copy number totalPloidy <- n * cn + (1 - n) * phi #total ploidy of tumour sample (includes normal + tumour) musR[k, z] <- numRefAlleles/totalAlleles musC[k, z] <- log(totalAlleles/totalPloidy) } } output <- vector("list", 0) output$R <- musR output$C <- musC return(output) } outlierObslik <- function(ref, depth, logR, var) { outR <- log(dunif(depth, min = 0, max = depth)) # outR <- betabinomialpdflog(ref,depth,0.5,3) outC <- normalpdflog(logR, 0, var) output <- vector("list", 0) output$R <- outR output$C <- outC return(output) } # Binomial prob density function computed and # returned in log scale binomialpdflog <- function(k, N, mu) { c <- lgamma(N + 1) - lgamma(k + 1) - lgamma(N - k + 1) #normalizing constant l <- k * log(mu) + (N - k) * log(1 - mu) #likelihood y <- c + l #together # y <- exp(y) return(y) } # Gaussian prob density function computed and # returned in log scale normalpdflog <- function(x, mu, var) { c <- log(1/(sqrt(var) * sqrt(2 * pi))) #normalizing constant l <- -((x - mu)^2)/(2 * var) #likelihood y <- c + l #together # y <- exp(y) return(y) } betabinomialpdflog <- function(k, N, mu, M) { theta <- k/N c <- lgamma(M)/(lgamma(mu * M) * lgamma(1 - mu)) l <- (M * mu - 1) * log(theta) + (M * (1 - mu) - 1) * log(1 - theta) l[is.infinite(l)] <- -1 * .Machine$double.xmin y <- c + l return(y) } betapdflog <- function(x, a, b) { y = -lbeta(a, b) + (a - 1) * log(x) + (b - 1) * log(1 - x) return(y) } invgammapdflog <- function(x, a, b) { c <- a * log(b) - lgamma(a) # normalizing constant l <- (-a - 1) * log(x) + (-b/x) #likelihood y <- c + l return(y) } dirichletpdflog <- function(x, k) { c <- lgamma(sum(k, na.rm = TRUE)) - sum(lgamma(k), na.rm = TRUE) #normalizing constant l <- sum((k - 1) * log(x), na.rm = TRUE) #likelihood y <- c + l return(y) } estimateDirichletParamsMap <- function(kappa) { K <- length(kappa) pi <- (kappa - 1)/(sum(kappa, na.rm = TRUE) - K) return(pi) } estimateInvGammaParamsMap <- function(alpha, beta) { mu <- beta/(alpha + 1) return(mu) } estimateBetaParamsMap <- function(alpha, beta) { mu <- (alpha - 1)/(alpha + beta - 2) return(mu) } # likelihood function for covariance # covarLikelihoodFun <- function(covar, mu, params, D, rho){ #print(covar) covar <- asCovarianceMatrix(covar[1], covar[2], params$cor_0) lik <- rho %*% bivariateNormalpdflog(D, mu, covar, params$cor_0) prior <- invWishartpdflog(covar, params$psi, params$nu) f <- lik + prior return(f) } # Multivariate gamma function multiGammaFunlog <- function(p, a){ if (p == 1){ return(lgamma(a)) }else{ return(log(pi ^ ((p - 1) / 2) + multiGammaFunlog(p - 1, a) + multiGammaFunlog(1, a + (1 - p) / 2))) } } # Inverse Wishart density function in log scale invWishartpdflog <- function(covar, psi, nu){ p <- ncol(covar) const <- log(det(psi)) * (nu / 2) - log(2) * (nu * p / 2) + multiGammaFunlog(p, nu / 2) lik <- log(det(covar)) * -((nu + p + 1) / 2) - 0.5 * sum(diag(psi %*% solve(covar))) y <- const + lik return(y) } priorProbs <- function(n, s, phi, var, varR, piG, piZ, gParams, normalEstimateMethod, estimateS, estimatePloidy, alphaN, betaN, alphaS, betaS, alphaP, betaP, alphaK, betaK, alphaR, betaR, kappaG, kappaZ){ Z <- length(s) K <- length(var) ## prior for pi's ## priorPiG <- dirichletpdflog(piG, kappaG) priorPiZ <- dirichletpdflog(piZ, kappaZ) ## prior for S ## prior_beta_s <- 0 if (estimateS) { for (z in 1:Z) { #prior_beta_s <- prior_beta_s + log(1/beta(alphaS[z], # betaS[z])) + (alphaS[z] - 1) * log(s[z]) + # (betaS[z] - 1) * log(1 - s[z]) prior_beta_s <- prior_beta_s + betapdflog(s[z], alphaS[z], betaS[z]) } } else { prior_beta_s <- 0 } ## prior for n ## if (normalEstimateMethod == "map") { #prior_beta_n <- log(1/beta(alphaN, betaN)) + (alphaN - 1) * log(n) + (betaN - 1) * log(1 - n) prior_beta_n <- betapdflog(n, alphaN, betaN) } else { prior_beta_n <- 0 } ## prior for variance var ## cnLevel <- unique(gParams$ct) cnInd <- sapply(cnLevel, function(x) { which(gParams$ct == x)[1] }) prior_gamma_var <- 0 for (k in cnInd) { #prior_gamma_var <- prior_gamma_var + # alphaK[k] * log(betaK[k]) - lgamma(alphaK[k]) + # constant term # (-alphaK[k] - 1) * log(var[k]) - betaK[k]/var[k] # beta likelihood prior_gamma_var <- prior_gamma_var + invgammapdflog(var[k], alphaK[k], betaK[k]) } ## prior for phi ## if (estimatePloidy) { #prior_gamma_phi <- alphaP * log(betaP) - lgamma(alphaP) + # (-alphaP - 1) * log(phi) - betaP/phi prior_gamma_phi <- invgammapdflog(phi, alphaP, betaP) } else { prior_gamma_phi <- 0 } prior_gamma_varR <- 0 if (gParams$alleleEmissionModel == "Gaussian"){ for (k in 1:K){ #prior_gamma_varR <- prior_gamma_varR + # alphaR[k] * log(betaR[k]) - lgamma(alphaR[k]) + #constant term # (-alphaR[k] - 1) * log(varR[k]) - betaR[k]/varR[k] prior_gamma_varR <- prior_gamma_varR + invgammapdflog(varR[k], alphaR[k], betaR[k]) } } prior <- prior_beta_s + prior_beta_n + prior_gamma_phi + prior_gamma_var + prior_gamma_varR + priorPiG + priorPiZ return(list(prior = prior, s = prior_beta_s, n = prior_beta_n, phi = prior_gamma_phi, var = prior_gamma_var, varR = prior_gamma_varR, piG = priorPiG, piZ = priorPiZ)) } TitanCNA/R/paramEstimation.R0000644000175200017520000005251514710220437016666 0ustar00biocbuildbiocbuild# author: Gavin Ha # Dana-Farber Cancer Institute # Broad Institute # contact: or # date: November 13, 2014 ## wrapper that makes subroutine calls to ## updateParameters based on the normal estimate ## method chosen estimateClonalCNParamsMap <- function(x, N, l, rho, rhoG, rhoZ, n_0, s_0, phi_0, var_0, varR_0, corRho_0, piG_0, piZ_0, chrPos_0, gParams, nParams, sParams, pParams, maxiter = 500, normalEstimateMethod = "fixed", estimateS = TRUE, estimatePloidy = TRUE, verbose = TRUE) { K <- dim(rho)[1] Z <- dim(rho)[2] T <- dim(rho)[3] # assign some variables to simpify the update equations a <- matrix(0, K, Z) b <- matrix(0, K, Z) c <- matrix(0, K, Z) d <- matrix(0, K, Z) e <- matrix(0, K, Z) f <- matrix(0, K, Z) g <- matrix(0, K, Z) h <- matrix(0, K, Z) for (z in 1:Z) { for (k in 1:K) { if (gParams$alleleEmissionModel == "Gaussian"){ a[k, z] <- (x / N) %*% rho[k, z, ] f[k, z] <- (x / N)^2 %*% rho[k, z, ] h[k, z] <- ((x / N) * l) %*% rho[k, z, ] }else{ a[k, z] <- x %*% rho[k, z, ] b[k, z] <- (N - x) %*% rho[k, z, ] d[k, z] <- lchoose(N, x) %*% rho[k, z, ] } c[k, z] <- l %*% rho[k, z, ] e[k, z] <- sum(rho[k, z, ]) g[k, z] <- (l^2) %*% rho[k, z, ] } } likInitG <- sum(t(log(piG_0)) %*% rhoG[, chrPos_0]) likInitZ <- sum(t(log(piZ_0)) %*% rhoZ[, chrPos_0]) estimateOut <- updateParameters(n_0, s_0, var_0, varR_0, phi_0, corRho_0, chrPos_0, piG_0, piZ_0, likInitG, likInitZ, a, b, c, d, e, f, g, h, gParams, nParams, sParams, pParams, normalEstimateMethod = normalEstimateMethod, estimateS = estimateS, estimatePloidy = estimatePloidy, maxiter = maxiter, miniter = 10, verbose = verbose) ## update pi's ## piZ <- estimateClonalMixWeightsParamMap(rhoZ, sParams$kappaZHyper, chrPos_0) piG <- estimateGenotypeMixWeightsParamMap(rhoG, gParams$kappaGHyper, chrPos_0) estimateOut$piG <- piG estimateOut$piZ <- piZ rm(a, b, c, d, e, f, g, h) gc(verbose = FALSE, reset = TRUE) if (verbose == TRUE) { message("Using Coordinate Descent iteration ", estimateOut$maxFind, " with Fval=", format(estimateOut$maxF, digits = 4), " and n=", format(estimateOut$n, digits = 4), " (", normalEstimateMethod, ")", ", s=[", paste(format(estimateOut$s, digits = 2), collapse = ","), "], phi=", format(estimateOut$phi, digits = 4)) } return(estimateOut) } ## handles normal contamination estimation using 1) ## map and 2) fixed approaches updateParameters <- function(n_0, s_0, var_0, varR_0, phi_0, corRho_0, chrPos_0, piG, piZ, likInitG, likInitZ, a, b, c, d, e, f, g, h, gParams, nParams, sParams, pParams, normalEstimateMethod, estimateS, estimatePloidy, maxiter = 500, miniter = 10, verbose = TRUE) { K <- length(var_0) Z <- length(s_0) s <- rep(0, Z) var <- rep(0, K) varR <- rep(0, K) phi <- 0 n <- 0 intervalS <- c(.Machine$double.eps, 1 - .Machine$double.eps) intervalVar <- c(.Machine$double.eps, 5) intervalVarR <- c(.Machine$double.eps, 5) intervalPhi <- c(.Machine$double.eps, 10) intervalN <- c(.Machine$double.eps, 1 - .Machine$double.eps) converged <- 0 i <- 1 maxFind <- 1 objfun <- rep(0, maxiter) n_prev <- n_0 s_prev <- s_0 var_prev <- var_0 varR_prev <- varR_0 phi_prev <- phi_0 numParameters <- K + Z + K + 2 # logR var + s + allele varR + n + phi F <- matrix(0, numParameters, maxiter) F[, i] <- c(n_prev, s_prev, var_prev, varR_prev, phi_prev) F0 <- rep(0, maxiter) ## keep track of likelihood function (objective function) F0[i] <- likelihoodFunc(F[, i], a, b, c, d, e, f, g, h, gParams, gParams$rt, gParams$rn, gParams$ct, corRho_0, piG, piZ, likInitG, likInitZ, chrPos_0, sParams$alphaSHyper, sParams$betaSHyper, nParams$alphaNHyper, nParams$betaNHyper, gParams$alphaKHyper, gParams$betaKHyper, gParams$alphaRHyper, gParams$betaRHyper, pParams$alphaPHyper, pParams$betaPHyper, gParams$kappaGHyper, sParams$kappaZHyper, normalEstimateMethod, estimateS, estimatePloidy) objfun[i] <- F0[i] if (verbose == TRUE) { #message("Coord Descent[", i, "]=", format(objfun[i], # digits = 4), " n=", format(n_prev, digits = 4), # " s=[", paste(format(s_prev, digits = 2), # collapse = ","), "]", " phi=", format(phi_prev, # digits = 4)) } ### begin coordinate descent ### while ((!converged && (i < maxiter)) || (i <= miniter)) { i <- i + 1 if (normalEstimateMethod == "map") { funcN <- function(n) { clonalCNDerivativeNUpdateEqn(n, s_prev, var_prev, varR_prev, phi_prev, corRho_0, a, b, c, e, gParams$alleleEmissionModel, gParams$rt, gParams$rn, gParams$ct, nParams$alphaNHyper, nParams$betaNHyper) } n <- tryCatch({ uniroot(funcN, intervalN, tol = 1e-15)$root }, error = function(x){ message("TitanCNA updateParameters: Issue maximizing n, using previous iteration (", n_prev, ")") return(n_prev) }) } else if (normalEstimateMethod == "fixed") { n <- n_prev } if (estimateS) { # estimate S independently since not using optim for (z in 1:Z) { funcS <- function(s) { clonalCNDerivativeSUpdateEqn(s, n, var_prev, varR_prev, phi_prev, corRho_0, a[, z], b[, z], c[, z], e[, z], gParams$alleleEmissionModel, gParams$rt, gParams$rn, gParams$ct, sParams$alphaSHyper[z], sParams$betaSHyper[z]) } s[z] <- tryCatch({ uniroot(funcS, intervalS, tol = 1e-15)$root }, error = function(x){ message("TitanCNA updateParameters: Issue maximizing s[,", z, "], using previous iteration (", s_prev[z], ")") return(s_prev[z]) }) } } else { s <- s_prev } cnLevel <- unique(gParams$ct) if (gParams$alleleEmissionModel == "Gaussian"){ ## Estimate Gaussian variance for each copy number ## level, rather than each genotype state ## for (ck in 1:length(cnLevel)) { cnInd <- which(gParams$ct == cnLevel[ck]) funcVar <- function(var){ clonalCNDerivativeVarUpdateEqn(var, n, s, varR_prev[cnInd], phi_prev, corRho_0, a[cnInd, , drop=FALSE], c[cnInd, , drop=FALSE], e[cnInd, , drop=FALSE], g[cnInd, , drop=FALSE], h[cnInd, , drop=FALSE], gParams$rt[cnInd], gParams$rn, gParams$ct[cnInd], gParams$alphaKHyper[cnInd], gParams$betaKHyper[cnInd], type = "logRatio") } var[cnInd] <- tryCatch({ uniroot(funcVar, intervalVar, tol = 1e-15)$root }, error = function(x){ message("TitanCNA updateParameters: Issue maximizing var[,", cnInd, "], using previous iteration (", var_prev[cnInd], ")") return(var_prev[cnInd]) }) } # Estimate Gaussian variance for each allelic state for (k in 1:K){ funcVarR <- function(varR){ clonalCNDerivativeVarUpdateEqn(varR, n, s, var[k], phi_prev, corRho_0, c[k, , drop=FALSE], a[k, , drop=FALSE], e[k, , drop=FALSE], f[k, , drop=FALSE], h[k, , drop=FALSE], gParams$rt[k], gParams$rn, gParams$ct[k], gParams$alphaRHyper[k], gParams$betaRHyper[k], type = "allelicRatio") } varR[k] <- tryCatch({ uniroot(funcVarR, intervalVarR, tol = 1e-15)$root }, error = function(x){ message("TitanCNA updateParameters: Issue maximizing s[,", z, "], using previous iteration (", varR_prev[k], ")") return(varR_prev[k]) }) } }else{ # alleleEmissionModel == "binomial" for (ck in 1:length(cnLevel)) { cnInd <- which(gParams$ct == cnLevel[ck]) varTmp <- clonalCNDerivativeVarExactUpdateEqn(n, s, phi_prev, c, e, g, gParams$rt, gParams$rn, gParams$ct, cnLevel[ck], gParams$alphaKHyper[cnInd[1]], gParams$betaKHyper[cnInd[1]]) var[cnInd] <- varTmp } # allelic emission variance not estiamted varR <- varR_prev } if (estimatePloidy) { funcP <- function(phi) { clonalCNDerivativePloidyUpdateEqn(phi, n, s, var, varR, corRho_0, a, c, e, gParams$alleleEmissionModel, gParams$rt, gParams$rn, gParams$ct, pParams$alphaPHyper, pParams$betaPHyper) } phi <- tryCatch({ uniroot(funcP, intervalPhi, tol = 1e-15)$root }, error = function(x){ message("TitanCNA updateParameters: Issue maximizing phi, using previous iteration (", phi_prev, ")") return(phi_prev) }) } else { # estimatePloidy==FALSE phi <- phi_prev } F[, i] <- c(n, s, var, varR, phi) F0[i] <- likelihoodFunc(F[, i], a, b, c, d, e, f, g, h, gParams, gParams$rt, gParams$rn, gParams$ct, corRho_0, piG, piZ, likInitG, likInitZ, chrPos_0, sParams$alphaSHyper, sParams$betaSHyper, nParams$alphaNHyper, nParams$betaNHyper, gParams$alphaKHyper, gParams$betaKHyper, gParams$alphaRHyper, gParams$betaRHyper, pParams$alphaPHyper, pParams$betaPHyper, gParams$kappaGHyper, sParams$kappaZHyper, normalEstimateMethod, estimateS, estimatePloidy) objfun[i] <- F0[i] if (verbose == TRUE) { #message("Coord Descent[", i, "]=", format(objfun[i], # digits = 4), " n=", format(n, digits = 4), # " s=[", paste(format(s, digits = 2), # collapse = ","), "]", " phi=", format(phi, # digits = 4)) } n_prev <- n s_prev <- s var_prev <- var varR_prev <- varR phi_prev <- phi if (objfun[maxFind] >= objfun[i]) { #if (verbose) #message("Coordinate descent decreases likelihood.") } else { maxFind <- i } if ((abs(objfun[i] - objfun[i - 1])/abs(objfun[i])) <= 0.001) { converged <- 1 } } maxFind <- i # return estimated parameters output <- vector("list", 0) output$maxFind <- maxFind output$maxF <- objfun[maxFind] output$n <- F[1, maxFind]; sInd <- 2 output$s <- F[sInd:(sInd + Z - 1), maxFind]; varInd <- sInd + Z output$var <- F[varInd:(varInd + K - 1), maxFind]; varRInd <- varInd + K output$varR <- F[varRInd:(varRInd + K - 1), maxFind] output$phi <- F[nrow(F), maxFind] return(output) } ## computed once for all parameters ## likelihoodFunc <- function(unk, a, b, c, d, e, f, g, h, gParams, rt, rn, ct, corRho, piG, piZ, likInitG, likInitZ, chrPos_0, alphaS, betaS, alphaN, betaN, alphaK, betaK, alphaR, betaR, alphaP, betaP, kappaG, kappaZ, normalEstimateMethod, estimateS, estimatePloidy) { K <- length(rt) Z <- length(alphaS) # c(n_prev, s_prev, var_prev, varR_prev, phi_prev) n <- unk[1]; sInd <- 2 s <- unk[sInd:(sInd + Z - 1)]; varInd <- sInd + Z var <- unk[varInd:(varInd + K - 1)]; varRInd <- varInd + K varR <- unk[varRInd:(varRInd + K - 1)] phi <- unk[length(unk)] mus <- clonalTwoComponentMixtureCN(rt, rn, n, s, ct, phi) likObs <- 0 ## find copy number level indices - short list of ## the full genotype indices cnLevel <- unique(ct) cnInd <- sapply(cnLevel, function(x) { which(ct == x)[1] }) ## emission / observed likelihood if (gParams$alleleEmissionModel == "Gaussian"){ for (z in 1:Z) { for (k in 1:K) { #e[k, z] * log(1/sqrt(2 * pi * varR[k])) - #(f[k, z] - 2 * a[k, z] * mus$R[k, z] + e[k, z] * mus$R[k, z]^2) / (2 * varR[k]) + # allelic #e[k, z] * log(1/sqrt(2 * pi * var[k])) - #(g[k, z] - 2 * c[k, z] * mus$C[k, z] + e[k, z] * mus$C[k, z]^2) / (2 * var[k]) # logR ## bivariate normal term1 <- e[k, z] * log(1 / 2 * pi * sqrt(var[k] * varR[k] * (1 - corRho^2))) term2 <- (1 / (2 * (1 - corRho^2))) term3 <- (f[k, z] - 2 * a[k, z] * mus$R[k, z] + e[k, z] * mus$R[k, z]^2) / (2 * varR[k]) term4 <- (g[k, z] - 2 * c[k, z] * mus$C[k, z] + e[k, z] * mus$C[k, z]^2) / (2 * var[k]) term5 <- 2 * corRho * (h[k, z] - a[k, z] * mus$C[k, z] - c[k, z] * mus$R[k, z] + e[k, z] * mus$C[k, z] * mus$R[k, z]) / sqrt(var[k] * varR[k]) likObs <- likObs + term1 - term2 * (term3 + term4 - term5) } } }else{ for (z in 1:Z) { for (k in 1:K) { likObs <- likObs + d[k, z] + a[k, z] * log(mus$R[k, z]) + b[k, z] * log(1 - mus$R[k, z]) + # binomial, allelic e[k, z] * log(1/sqrt(2 * pi * var[k])) - (g[k, z] - 2 * c[k, z] * mus$C[k, z] + e[k, z] * mus$C[k, z]^2) / (2 * var[k]) # gaussian, logR } } } ## initial state likelihood ## #likInitG <- sum(log(piG) %*% rhoG[, chrPos_0]) #likInitZ <- sum(log(piZ) %*% rhoZ[, chrPos_0]) likTxn <- 0 #for (ks in 1:KS){ # likTxn <- likTxn + Zcounts[ks, ] %*% log(A[ks, ]) #} prior <- priorProbs(n, s, phi, var, varR, piG, piZ, gParams, normalEstimateMethod, estimateS, estimatePloidy, alphaN, betaN, alphaS, betaS, alphaP, betaP, alphaK, betaK, alphaR, betaR, kappaG, kappaZ) f <- likObs + prior$prior + likInitG + likInitZ + likTxn return(f) } clonalCNDerivativeNUpdateEqn <- function(n, s, var, varR, phi, corRho, a, b, c, e, alleleEmissionModel, rt, rn, ct, alphaN, betaN) { K <- length(ct) Z <- length(s) cn <- 2 # data likelihood derivative wrt to n dlik_dn <- 0 mus <- clonalTwoComponentMixtureCN(rt, rn, n, s, ct, phi) lik <- 0 for (z in 1:Z) { dmuC_dn <- (cn - s[z] * cn - (1 - s[z]) * ct) / (n * cn + (1 - n) * s[z] * cn + (1 - n) * (1 - s[z]) * ct) - (cn - phi)/(n * cn + (1 - n) * phi) dmuR_dn <- ((1 - s[z]) * cn * ct * (rn - rt)) / ((n * cn + (1 - n) * s[z] * cn + (1 - n) * (1 - s[z]) * ct)^2) for (k in 1:K) { # allelic if (alleleEmissionModel == "Gaussian"){ term0 <- 1 / (1 - corRho^2) term1 <- (a[k, z] - e[k, z] * mus$R[k, z]) * dmuR_dn[k] / varR[k] term2 <- (c[k, z] - e[k, z] * mus$C[k, z]) * dmuC_dn[k] / var[k] term3 <- corRho * (((c[k, z] - e[k, z] * mus$C[k, z]) * dmuR_dn[k]) + ((a[k, z] - e[k, z] * mus$R[k, z]) * dmuC_dn[k])) / sqrt(varR[k] * var[k]) lik <- term0 * (term1 + term2 - term3) }else{ # alleleEmissionModel == "binomial" term1 <- a[k, z] * dmuR_dn[k]/mus$R[k, z] - b[k, z] * dmuR_dn[k]/(1 - mus$R[k, z]) #binomial term2 <- (c[k, z] - e[k, z] * mus$C[k, z]) * dmuC_dn[k]/var[k] # logR lik <- term1 + term2 } dlik_dn <- dlik_dn + lik } } # beta prior likelihood (of s) derivative wrt to s dbeta_dn <- (alphaN - 1)/n - (betaN - 1)/(1 - n) f <- dlik_dn + dbeta_dn return(f) } clonalCNDerivativeSUpdateEqn <- function(s, n, var, varR, phi, corRho, a, b, c, e, alleleEmissionModel, rt, rn, ct, alphaS, betaS) { K <- length(ct) cn <- 2 # data likelihood derivative wrt to s dlik_ds <- 0 lik <- 0 mus <- clonalTwoComponentMixtureCN(rt, rn, n, s, ct, phi) dmuC_ds <- ((1 - n) * cn - (1 - n) * ct) / (n * cn + (1 - n) * s * cn + (1 - n) * (1 - s) * ct) dmuR_ds <- ((1 - n) * cn * ct * (rn - rt)) / ((n * cn + (1 - n) * s * cn + (1 - n) * (1 - s) * ct)^2) for (k in 1:K) { if (alleleEmissionModel == "Gaussian"){ term0 <- 1 / (1 - corRho^2) term1 <- (a[k] - e[k] * mus$R[k]) * dmuR_ds[k] / varR[k] term2 <- (c[k] - e[k] * mus$C[k]) * dmuC_ds[k] / var[k] term3 <- corRho * (((c[k] - e[k] * mus$C[k]) * dmuR_ds[k]) + ((a[k] - e[k] * mus$R[k]) * dmuC_ds[k])) / sqrt(varR[k] * var[k]) lik <- term0 * (term1 + term2 - term3) }else{ # binomial term1 <- a[k] * dmuR_ds[k]/mus$R[k] - b[k] * dmuR_ds[k]/(1 - mus$R[k]) term2 <- (c[k] - e[k] * mus$C[k]) * dmuC_ds[k] / var[k] lik <- term1 + term2 } dlik_ds <- dlik_ds + lik } # beta prior likelihood (of s) derivative wrt to s dbeta_ds <- (alphaS - 1)/s - (betaS - 1)/(1 - s) f <- dlik_ds + dbeta_ds return(f) } # ck is the copy number level that we want to # marginalize over ct is vector of copy number; # each corresponding to genotype state clonalCNDerivativeVarExactUpdateEqn <- function(n, s, phi, c, e, g, rt, rn, ct, ck, alphaK, betaK) { Z <- length(s) mus <- clonalTwoComponentMixtureCN(rt, rn, n, s, ct, phi) cnInd <- which(ct == ck) var <- 0 term1 <- 0 term2 <- 0 for (k in cnInd) { for (z in 1:Z) { term1 = term1 + -sum(g[k, z] - 2 * c[k, z] * mus$C[k, z] + e[k, z] * (mus$C[k, z])^2) term2 = term2 + -sum(e[k, z]) } } term1 = term1 - 2 * betaK term2 = term2 - 2 * (alphaK + 1) var = term1/term2 return(var) } clonalCNDerivativeVarUpdateEqn <- function(var, n, s, var2, phi, corRho, a, c, e, g, h, rt, rn, ct, alphaK, betaK, type) { Z <- length(s) K <- length(alphaK) mus <- clonalTwoComponentMixtureCN(rt, rn, n, s, ct, phi) if (type == "logRatio"){ mus1 <- mus$C mus2 <- mus$R }else{ #type=="allelicRatio" mus1 <- mus$R mus2 <- mus$C } # data likelihood derivative wrt to var dlik_dvar <- 0 lik <- 0 for (z in 1:Z) { for (k in 1:K){ #term1 <- e[z] * var2 * (1 - corRho^2) / (2 * sqrt(var * var2 * (1 - corRho))) term1 <- e[k, z] / (2 * var) term2 <- 1 / (2 * (1 - corRho^2)) term3 <- (g[k, z] - 2 * c[k, z] * mus1[k, z] + e[k, z] * mus1[k, z]^2) / (var^2) #term4 <- corRho * (a[z] - e[z] * mus2[z]) * (c[z] - e[z] * mus1[z]) / (var2^(1/2) * var^(3/2)) #term4 <- corRho * (h[z] - c[z] * mus2[z] - a[z] * mus1[z] + e[z] * mus1[z] * mus2[z]) / (var2^(1/2) * var^(3/2)) term4 <- corRho * (h[k, z] - c[k, z] * mus2[k, z] - a[k, z] * mus1[k, z] + e[k, z] * mus1[k, z] * mus2[k, z]) / (var * sqrt(var * var2[k])) dlik_dvar = dlik_dvar + -term1 + (term2 * (term3 - term4)) } } # beta prior likelihood (of s) derivative wrt to s dinvgamma_dvar = (-alphaK - 1)/var + betaK/var^2 f = sum(dlik_dvar) + sum(dinvgamma_dvar) #message("var=", var, " f=",f) return(f) } clonalCNDerivativePloidyUpdateEqn <- function(phi, n, s, var, varR, corRho, a, c, e, alleleEmissionModel, rt, rn, ct, alphaP, betaP) { K <- length(var) Z <- length(s) mus <- clonalTwoComponentMixtureCN(rt, rn, n, s, ct, phi) cn = 2 dlik_dphi = 0 lik <- 0 dmuC_dphi <- -(1 - n)/(n * cn + (1 - n) * phi) for (z in 1:Z) { for (k in 1:K) { if (alleleEmissionModel == "Gaussian"){ term0 <- 1 / (1 - corRho^2) term1 <- (c[k] - e[k] * mus$C[k]) * dmuC_dphi / var[k] term2 <- corRho * ((a[k] - e[k] * mus$R[k]) * dmuC_dphi) / sqrt(varR[k] * var[k]) lik <- term0 * (term1 - term2) }else{ #alleleEmissionModel == "binomial" term1 <- c[k, z]/var[k] term2 <- e[k, z] * mus$C[k, z]/var[k] lik <- (term1 - term2) * dmuC_dphi } dlik_dphi <- dlik_dphi + lik } } # beta prior likelihood (of phi) derivative wrt to # phi dinvgamma_dphi = (-alphaP - 1)/phi + betaP/phi^2 f = dlik_dphi + dinvgamma_dphi return(f) } estimateClonalMixWeightsParamMap <- function(rho, kappa, chrPos_0) { K <- nrow(rho) #pi = (rowSums(rho[, chrPos_0]) + kappa - 1) / # (sum(rowSums(rho[, chrPos_0])) + sum(kappa) - K) pi <- (sum(rho[, chrPos_0]) + kappa - 1) / (sum(rho[, chrPos_0]) + sum(kappa) - K) return(pi) } estimateGenotypeMixWeightsParamMap <- function(rho, kappa, chrPos_0) { K <-nrow(rho) pi <- (sum(rho[, chrPos_0]) + kappa - 1) / (sum(rho[, chrPos_0]) + sum(kappa) - K) return(pi) } TitanCNA/R/plotting.R0000644000175200017520000010002714710220437015361 0ustar00biocbuildbiocbuild# author: Gavin Ha # Dana-Farber Cancer Institute # Broad Institute # contact: or # date: July 26, 2018 # data is the output format of TITAN cytoBand = {T, # F} alphaVal = [0,1] geneAnnot is a dataframe with # 4 columns: geneSymbol, chr, start, stop spacing # is the distance between each track plotAllelicRatio <- function(dataIn, chr = c(1:22), geneAnnot = NULL, spacing = 4, xlim = NULL, ...) { # color coding alphaVal <- ceiling(alphaVal * 255); # class(alphaVal) = 'hexmode' lohCol <- c("#00FF00", "#006400", "#0000FF", "#8B0000", "#006400", "#BEBEBE", "#FF0000", "#BEBEBE", "#FF0000") # lohCol <- paste(lohCol,alphaVal,sep='') lohCol <- # col2rgb(c('green','darkgreen','blue','darkgreen','grey','red')) names(lohCol) <- c("HOMD", "DLOH", "NLOH", "GAIN", "ALOH", "HET", "ASCNA", "BCNA", "UBCNA") # use consistent chromosome naming convention chr <- as.character(chr) genomeStyle <- seqlevelsStyle(as.character(dataIn$Chr))[1] chr <- mapSeqlevels(chr, genomeStyle, drop = FALSE)[1, ] dataIn <- copy(dataIn) if (!is.null(chr) && length(chr) == 1) { for (i in chr) { dataByChr <- dataIn[Chr == i] dataByChr <- dataByChr[TITANcall != "OUT"] # plot the data if (outfile!=''){ # pdf(outfile,width=10,height=6) } par(mar = c(spacing, 8, 2, 2)) # par(xpd=NA) if (missing(xlim)) { xlim <- as.numeric(c(1, dataByChr[nrow(dataByChr), Position])) } plot(dataByChr[, Position], dataByChr[, AllelicRatio], col = lohCol[dataByChr[, TITANcall]], pch = 16, xaxt = "n", las = 1, ylab = "Allelic Ratio", xlim = xlim, ...) lines(as.numeric(c(1, dataByChr[nrow(dataByChr), Position])), rep(0.5, 2), type = "l", col = "grey", lwd = 3) if (!is.null(geneAnnot)) { plotGeneAnnotation(geneAnnot, i) } } } else { # plot for all chromosomes specified dataIn <- dataIn[Chr %in% chr, ] coord <- getGenomeWidePositions(dataIn[, Chr], dataIn[, Position]) plot(coord$posns, as.numeric(dataIn[, AllelicRatio]), col = lohCol[dataIn[, TITANcall]], pch = 16, xaxt = "n", bty = "n", las = 1, ylab = "Allelic Fraction", ...) lines(as.numeric(c(1, coord$posns[length(coord$posns)])), rep(0.5, 2), type = "l", col = "grey", lwd = 3) plotChrLines(unique(dataIn[, Chr]), coord$chrBkpt, c(-0.1, 1.1)) } } # data is the output format of TITAN alphaVal = # [0,1] geneAnnot is a dataframe with 4 columns: # geneSymbol, chr, start, stop spacing is the # distance between each track plotClonalFrequency <- function(dataIn, chr = c(1:22), normal = NULL, geneAnnot = NULL, spacing = 4, xlim = NULL, ...) { # color coding lohCol <- c("#00FF00", "#006400", "#0000FF", "#8B0000", "#006400", "#BEBEBE", "#FF0000", "#FF0000", "#FF0000", "#FF0000", "#FF0000") names(lohCol) <- c("HOMD", "DLOH", "NLOH", "GAIN", "ALOH", "HET", "ASCNA", "BCNA", "UBCNA", "AMP", "HLAMP") # use consistent chromosome naming convention chr <- as.character(chr) genomeStyle <- seqlevelsStyle(as.character(dataIn$Chr))[1] chr <- mapSeqlevels(chr, genomeStyle, drop = FALSE)[1, ] # get unique set of cluster and estimates table: # 1st column is cluster number, 2nd column is # clonal freq clusters <- unique(dataIn[, list(ClonalCluster, CellularPrevalence)]) clusters <- clusters[!is.na(ClonalCluster), ] #exclude NA if (!is.null(normal)) { clusters[, CellularPrevalence := CellularPrevalence * (1 - as.numeric(normal))] } dataToUse <- copy(dataIn) dataToUse <- dataToUse[TITANcall != "OUT", ] #dataToUse[CellularPrevalence == "NA" | is.na(CellularPrevalence), # list(ClonalCluster, CellularPrevalence) := c(NA, NA)] # extract clonal info clonalFreq <- dataToUse[, list(ClonalCluster, CellularPrevalence)] # mode(clonalFreq) <- 'numeric' clonalFreq[,2] <- 1 - clonalFreq[,2] if (!is.null(normal)) { clonalFreq[, CellularPrevalence := CellularPrevalence * (1 - normal)] } clonalFreq[is.na(CellularPrevalence) | CellularPrevalence == "0" | CellularPrevalence == "NA", CellularPrevalence := 0] # plot per chromosome if (!is.null(chr) && length(chr) == 1) { for (i in chr) { ind <- dataToUse[, Chr] == as.character(i) dataByChr <- dataToUse[ind, ] clonalFreq <- clonalFreq[ind, ] # plot the data par(mar = c(spacing, 8, 2, 2), xpd = NA) # par(xpd=NA) # PLOT CLONAL FREQUENCIES if (missing(xlim)) { xlim <- as.numeric(c(1, dataByChr[nrow(dataByChr), Position])) } plot(dataByChr[, Position], clonalFreq[, CellularPrevalence], type = "h", col = lohCol[dataByChr[, TITANcall]], las = 1, xaxt = "n", ylab = "Cellular Prevalence", xlim = xlim, ...) # plot cluster lines and labels if (nrow(clusters) > 0){ for (row in 1:nrow(clusters)) { prevalence <- clusters[row, CellularPrevalence] clustnum <- clusters[row, ClonalCluster] chrLen <- as.numeric(dataByChr[dim(dataByChr)[1], Position]) lines(c(1 - chrLen * 0.02, chrLen * 1.02), rep(prevalence , 2), type = "l", col = "grey", lwd = 3) mtext(side = 4, at = prevalence, text = paste("Z", clustnum, "", sep = ""), cex = 1, padj = 0.5, adj = 1, las = 2, outer = FALSE) mtext(side = 2, at = prevalence, text = paste("Z", clustnum, "", sep = ""), cex = 1, padj = 0.5, adj = 0, las = 2, outer = FALSE) } } if (!is.null(normal)) { chrLen <- as.numeric(dataByChr[nrow(dataByChr), Position]) lines(c(1 - chrLen * 0.02, chrLen * 1.02), rep((1 - normal), 2), type = "l", col = "#000000", lwd = 3) #mtext(side = 4, at = (1 - normal), #text = paste("-T-", sep = ""), padj = 0.5, #adj = 1, cex = 1, las = 2, outer = FALSE) #mtext(side = 2, at = (1 - normal), #text = paste("-T-", sep = ""), padj = 0.5, #adj = 0, cex = 1, las = 2, outer = FALSE) } if (!is.null(geneAnnot)) { plotGeneAnnotation(geneAnnot, i) } } } else { # plot for all chromosomes specified ind <- dataIn[Chr %in% chr, which=TRUE] dataIn <- dataIn[ind] clonalFreq <- clonalFreq[ind] coord <- getGenomeWidePositions(dataIn[, Chr], dataIn[, Position]) plot(coord$posns, clonalFreq[, CellularPrevalence], type = "h", col = lohCol[dataIn[, TITANcall]], pch = 16, xaxt = "n", las = 1, bty = "n", ylab = "Cellular Prevalence", ...) plotChrLines(unique(dataIn[, Chr]), coord$chrBkpt, c(-0.1, 1.1)) # plot cluster lines and labels if (nrow(clusters) > 0){ for (row in 1:nrow(clusters)) { prevalence <- clusters[row, CellularPrevalence] clustnum <- clusters[row, ClonalCluster] chrLen <- as.numeric(coord$posns[length(coord$posns)]) lines(c(1 - chrLen * 0.02, chrLen * 1.02), rep(prevalence, 2), type = "l", col = "grey", lwd = 3) mtext(side = 4, at = prevalence, text = paste("Z", clustnum, "", sep = ""), cex = 1, padj = 0.5, adj = 1, las = 2, outer = FALSE) mtext(side = 2, at = prevalence, text = paste("Z", clustnum, "", sep = ""), cex = 1, padj = 0.5, adj = 0, las = 2, outer = FALSE) } } if (!is.null(normal)) { chrLen <- as.numeric(coord$posns[length(coord$posns)]) lines(c(1 - chrLen * 0.02, chrLen * 1.02), rep((1 - normal), 2), type = "l", col = "#000000", lwd = 3) } } } # data is the output format of TITAN (*loh.txt) # alphaVal = [0,1] geneAnnot is a dataframe with 4 # columns: geneSymbol, chr, start, stop spacing is # the distance between each track plotCNlogRByChr <- function(dataIn, chr = c(1:22), segs = NULL, plotCorrectedCN = TRUE, geneAnnot = NULL, ploidy = NULL, normal = NULL, spacing = 4, alphaVal = 1, xlim = NULL, ...) { # color coding alphaVal <- ceiling(alphaVal * 255) class(alphaVal) = "hexmode" cnCol <- c("#00FF00", "#006400", "#0000FF", "#880000", "#BB0000", "#CC0000", "#DD0000", "#EE0000", rep("#FF0000",493)) cnCol <- paste(cnCol, alphaVal, sep = "") # cnCol <- # col2rgb(c('green','darkgreen','blue','darkred','red','brightred')) names(cnCol) <- c(0:500) # use consistent chromosome naming convention chr <- as.character(chr) genomeStyle <- seqlevelsStyle(as.character(dataIn$Chr))[1] chr <- mapSeqlevels(chr, genomeStyle, drop = FALSE)[1, ] if (plotCorrectedCN && "Corrected_Copy_Number" %in% colnames(dataIn)){ binCN <- "Corrected_Copy_Number" segCN <- "Corrected_Copy_Number" }else{ binCN <- "CopyNumber" segCN <- "Copy_Number" } dataIn <- copy(dataIn) ## adjust logR values for ploidy ## if (!is.null(ploidy)) { if (is.null(normal)){ stop("plotCNlogRByChr: Please provide \"normal\" contamination estimate.") } dataIn[, LogRatio := LogRatio + log2(((1-normal)*ploidy+normal*2)/2)] if (!is.null(segs)){ segs.sample <- copy(segs) segs.sample[, Median_logR := Median_logR + log2(((1-normal)*ploidy+normal*2) / 2)] } } if (!is.null(chr) && length(chr) == 1) { for (i in chr) { dataByChr <- dataIn[dataIn[, Chr] == i, ] dataByChr <- dataByChr[dataByChr[, TITANcall] != "OUT", ] # plot the data if (outfile!=''){ # pdf(outfile,width=10,height=6) } par(mar = c(spacing, 8, 2, 2)) # par(xpd=NA) if (missing(xlim)) { xlim <- as.numeric(c(1, dataByChr[nrow(dataByChr), Position])) } coord <- as.numeric(dataByChr[, Position]) plot(coord, as.numeric(dataByChr[, LogRatio]), col = cnCol[as.character(dataByChr[, get(binCN)])], pch = 16, xaxt = "n", las = 1, ylab = "Copy Number (log ratio)", xlim = xlim, ...) lines(xlim, rep(0, 2), type = "l", col = "grey", lwd = 0.75) if (!is.null(segs)){ segsByChr <- segs.sample[Chromosome == as.character(i), ] tmp <- apply(segsByChr, 1, function(x){ lines(x[c("Start_Position.bp.","End_Position.bp.")], rep(x["Median_logR"], 2), col = cnCol[as.character(x[segCN])], lwd = 3, lend = 1) }) } if (!is.null(geneAnnot)) { plotGeneAnnotation(geneAnnot, i) } } } else { # plot for all chromosomes specified dataIn <- dataIn[Chr %in% chr, ] coord <- getGenomeWidePositions(dataIn[, Chr], dataIn[, Position]) plot(coord$posns, as.numeric(dataIn[, LogRatio]), col = cnCol[as.character(dataIn[, get(binCN)])], pch = 16, xaxt = "n", las = 1, bty = "n", ylab = "Copy Number (log ratio)", ...) lines(as.numeric(c(1, coord$posns[length(coord$posns)])), rep(0, 2), type = "l", col = "grey", lwd = 2) plotChrLines(dataIn[, Chr], coord$chrBkpt, par("yaxp")[1:2]) #plot segments if (!is.null(segs)){ segs.sample <- segs.sample[Chromosome %in% chr] coordEnd <- getGenomeWidePositions(segs.sample[, Chromosome], segs.sample[, End_Position.bp.]) coordStart <- coordEnd$posns - (segs.sample[, End_Position.bp.] - segs.sample[, Start_Position.bp.] + 1) xlim <- as.numeric(c(1, coordEnd$posns[length(coordEnd$posns)])) col <- cnCol[as.character(segs.sample[, get(segCN)])] value <- as.numeric(segs.sample[, Median_logR]) mat <- as.data.frame(cbind(coordStart, coordEnd$posns, value, col)) rownames(mat) <- 1:nrow(mat) tmp <- apply(mat, 1, function(x){ lines(x[1:2], rep(x[3], 2), col = x[4], lwd = 3, lend = 1) }) } } } plotSubcloneProfiles <- function(dataIn, chr = c(1:22), geneAnnot = NULL, spacing = 4, xlim = NULL, ...){ args <- list(...) lohCol <- c("#00FF00", "#006400", "#0000FF", "#8B0000", "#006400", "#BEBEBE", "#FF0000", "#FF0000", "#FF0000") names(lohCol) <- c("HOMD", "DLOH", "NLOH", "GAIN", "ALOH", "HET", "ASCNA", "BCNA", "UBCNA") # use consistent chromosome naming convention chr <- as.character(chr) genomeStyle <- seqlevelsStyle(as.character(dataIn$Chr))[1] chr <- mapSeqlevels(chr, genomeStyle, drop = FALSE)[1, ] ## pull out params from dots ## if (!is.null(args$cex.axis)) cex.axis <- args$cex.axis else cex.axis <- 0.75 if (!is.null(args$cex.lab)) cex.lab <- args$cex.lab else cex.lab <- 0.75 dataIn <- copy(dataIn) numClones <- sum(!is.na(unique(as.numeric(dataIn$ClonalCluster)))) if (numClones == 0){ numClones <- 1 } # plot per chromosome if (!is.null(chr) && length(chr) == 1) { for (i in chr) { ind <- dataIn[, Chr == as.character(i)] dataByChr <- dataIn[ind, ] ## find x domain # if (missing(xlim)) { xlim <- c(1, dataByChr[.N, Position]) } # plot the data par(mar = c(spacing, 8, 2, 2), xpd = NA) # PLOT SUBCLONE PROFILES # setup plot to include X number of clones (numClones) maxCN <- dataByChr[, max(CopyNumber)] + 1 ylim <- c(0, numClones * (maxCN + 2) - 1) plot(0, type = "n", xaxt = "n", ylab = "", xlim = xlim, ylim = ylim, yaxt = "n", ...) axis(2, at = seq(ylim[1], ylim[2], 1), las = 1, labels = rep(c(0:maxCN, "---"), numClones), cex.axis=cex.axis) for (i in 1:numClones){ val <- dataByChr[, get(paste0("Subclone", i, ".CopyNumber"))] cellPrev <- suppressWarnings(unique(dataByChr[, get(paste0("Subclone", i, ".Prevalence"))])) cellPrev <- cellPrev[!is.na(cellPrev)] ## remove NA prevalence, leave subclonal prev if (length(cellPrev) == 0){ cellPrev <- 0.0 } ## if only NA, then assign 0 prev if (i > 1){ # shift values up for each subclone val <- val + (numClones - 1) * (maxCN + 2) } call <- dataByChr[, get(paste0("Subclone", i, ".TITANcall"))] points(dataByChr[, Position], val, col = lohCol[call], pch = 15, ...) #lines(dataIn[, Position], val, col = lohCol[call], type = "l", lwd = 3, ...) mtext(text = paste0("Subclone", i, "\n", format(cellPrev, digits = 2)), side = 2, las = 0, line = 3, at = i * (maxCN + 2) - (maxCN + 2) / 2 - 1, cex = cex.lab) chrLen <- as.numeric(dataByChr[.N, Position]) lines(c(1 - chrLen * 0.035, chrLen * 1.035), rep(i * (maxCN + 2) - 1, 2), type = "l", col = "black", lwd = 1.5) } if (!is.null(geneAnnot)) { plotGeneAnnotation(geneAnnot, i) } } } else { # plot for all chromosomes specified dataIn <- dataIn[Chr %in% chr, ] coord <- getGenomeWidePositions(dataIn[, Chr], dataIn[, Position]) # setup plot to include X number of clones (numClones) maxCN <- dataIn[, max(CopyNumber)] + 1 ylim <- c(0, numClones * (maxCN + 2) - 1) xlim <- as.numeric(c(1, coord$posns[length(coord$posns)])) plot(0, type = "n", xaxt = "n", bty = "n", ylab = "", xlim = xlim, ylim = ylim, yaxt = "n", ...) axis(2, at = seq(ylim[1], ylim[2], 1), las = 1, labels = rep(c(0:maxCN, "---"), numClones)) for (i in 1:numClones){ val <- dataIn[, get(paste0("Subclone", i, ".CopyNumber"))] if (i > 1){ # shift values up for each subclone val <- val + (numClones - 1) * (maxCN + 2) } call <- dataIn[, get(paste0("Subclone", i, ".TITANcall"))] points(coord$posns, val, col = lohCol[call], pch = 15, ...) mtext(text = paste0("Subclone", i), side = 2, las = 0, line = 2, at = i * (maxCN + 2) - (maxCN + 2) / 2 - 1, cex = 0.75) chrLen <- xlim[2] lines(c(1 - chrLen * 0.035, chrLen * 1.035), rep(i * (maxCN + 2) - 1, 2), type = "l", col = "black", lwd = 1.5) } plotChrLines(unique(dataIn[, Chr]), coord$chrBkpt, ylim) } } ## TODO: Not completed ## plotAllelicCN <- function(dataIn, resultType = "AllelicRatio", chr = NULL, geneAnnot = NULL, ploidy = 2, spacing = 4, alphaVal = 1, xlim = NULL, ...) { # color coding alphaVal <- ceiling(alphaVal * 255) class(alphaVal) = "hexmode" cnCol <- c("#00FF00", "#006400", "#0000FF", "#880000", "#BB0000", "#CC0000", "#DD0000", "#EE0000", "#FF0000") cnCol <- paste(cnCol, alphaVal, sep = "") # cnCol <- # col2rgb(c('green','darkgreen','blue','darkred','red','brightred')) names(cnCol) <- c("0", "1", "2", "3", "4", "5", "6", "7", "8") dataIn <- copy(dataIn) ## compute allelic copy number for each dataIn[, Allele.1 := get(resultType) * 2^LogRatio*ploidy] dataIn[, Allele.2 := (1 - get(resultType)) * 2^LogRatio*ploidy] if (!is.null(chr) && length(chr) == 1) { for (i in chr) { dataByChr <- dataIn[Chr == i, ] dataByChr <- dataByChr[dataByChr[, TITANcall] != "OUT", ] par(mar = c(spacing, 8, 2, 2)) # par(xpd=NA) if (missing(xlim)) { xlim <- as.numeric(c(1, dataByChr[.N, Position])) } coord <- dataByChr[, Position] plot(coord, dataByChr[, Allele.1], col = cnCol[as.character(dataByChr[, CopyNumber])], pch = 16, xaxt = "n", las = 1, ylab = "Copy Number", xlim = xlim, ...) points(coord, dataByChr[, Allele.2], col = cnCol[as.character(dataByChr[, CopyNumber])], pch = 16) lines(xlim, rep(0, 2), type = "l", col = "grey", lwd = 0.75) if (!is.null(geneAnnot)) { plotGeneAnnotation(geneAnnot, i) } } } } plotSegmentMedians <- function(dataIn, resultType = "LogRatio", plotType = "CopyNumber", plotCorrectedCN = TRUE, chr = c(1:22), geneAnnot = NULL, ploidy = NULL, spacing = 4, alphaVal = 1, xlim = NULL, plot.new = FALSE, lwd = 8, ...){ ## check for the possible resultType to plot ## if (!resultType %in% c("LogRatio", "AllelicRatio", "HaplotypeRatio")){ stop("plotSegmentMedians: resultType must be 'LogRatio', 'AllelicRatio', or 'HaplotypeRatio'") } if (!plotType %in% c("CopyNumber", "Ratio")){ stop("plotSegmentMedians: plotType must be 'CopyNumber' or 'Ratio'") } # use consistent chromosome naming convention chr <- as.character(chr) genomeStyle <- seqlevelsStyle(as.character(dataIn$Chr))[1] chr <- mapSeqlevels(chr, genomeStyle, drop = FALSE)[1, ] dataType <- c("Median_logR", "Median_Ratio", "Median_HaplotypeRatio") names(dataType) <- c("LogRatio", "AllelicRatio", "HaplotypeRatio") axisName <- c("Copy Number (log ratio)", "Allelic Ratio", "Haplotype Fraction") names(axisName) <- c("LogRatio", "AllelicRatio", "HaplotypeRatio") axisNameCN <- c("Copy Number", "Allelic Copy Number") names(axisNameCN) <- c("LogRatio", "AllelicRatio") colName <- c("Copy_Number","TITAN_call", "TITAN_call") names(colName) <- c("LogRatio", "AllelicRatio", "HaplotypeRatio") if (plotCorrectedCN && "Corrected_Copy_Number" %in% colnames(dataIn)){ colName[1] <- "Corrected_Copy_Number" } dataIn <- copy(dataIn) # color coding alphaVal <- ceiling(alphaVal * 255) class(alphaVal) = "hexmode" if (resultType == "LogRatio"){ cnCol <- c("#00FF00", "#006400", "#0000FF", "#880000", "#BB0000", "#CC0000", "#DD0000", "#EE0000", rep("#FF0000",493)) cnCol <- paste(cnCol, alphaVal, sep = "") # cnCol <- # col2rgb(c('green','darkgreen','blue','darkred','red','brightred')) names(cnCol) <- c(0:500) }else if (resultType %in% c("AllelicRatio", "HaplotypeRatio")){ cnCol <- c("#00FF00", "#006400", "#0000FF", "#8B0000", "#006400", "#BEBEBE", "#FF0000", "#BEBEBE", "#FF0000", "#FF0000", "#FF0000") # lohCol <- paste(lohCol,alphaVal,sep='') lohCol <- # col2rgb(c('green','darkgreen','blue','darkgreen','grey','red')) names(cnCol) <- c("HOMD", "DLOH", "NLOH", "GAIN", "ALOH", "HET", "ASCNA", "BCNA", "UBCNA", "AMP", "HLAMP") } if (plotType == "CopyNumber"){ axisName <- axisNameCN } if (is.null(ploidy)){ ploidy <- 2 } ## adjust logR values for ploidy ## if (resultType == "LogRatio") { if (plotType == "CopyNumber"){ #dataIn[, (dataType[resultType]) := 2 ^ get(dataType[resultType]) * 2] }else{ dataIn[, (dataType[resultType]) := get(dataType[resultType]) + log2(ploidy/2)] } } ## allelic or haplotype copy number if (resultType %in% c("AllelicRatio") && plotType == "CopyNumber"){ ## compute allelic copy number for each #dataIn[, Allele.1 := get(dataType[resultType]) * 2 ^ Median_logR * ploidy] #dataIn[, Allele.2 := (1 - get(dataType[resultType])) * 2 ^ Median_logR * ploidy] } # plot for specified chromosomes # if (!is.null(chr) && length(chr) == 1) { for (i in chr) { dataByChr <- dataIn[Chromosome == i, ] dataByChr <- dataByChr[TITAN_call != "OUT", ] # plot the data par(mar = c(spacing, 8, 2, 2)) if (missing(xlim)) { xlim <- as.numeric(c(1, dataByChr[.N, End_Position.bp.])) } col <- cnCol[as.character(dataByChr[, get(colName[resultType])])] coord <- dataByChr[, .(Start_Position.bp., End_Position.bp.)] if (plotType == "CopyNumber"){ if (resultType %in% c("AllelicRatio")){ value <- dataByChr[, MajorCN] value2 <- dataByChr[, MinorCN] }else{ value <- dataByChr[, get(colName[resultType])] } }else{ value <- dataByChr[, get(dataType[resultType])] } if (plot.new){ plot(0, type = "n", col = col, xaxt = "n", las = 1, ylab = axisName[resultType], xlim = xlim, ...) } tmp <- apply(cbind(coord, value, col), 1, function(x){ lines(x[1:2], rep(x[3], 2), col = x[4], lend = 1, lwd = lwd) }) if (plotType == "CopyNumber" && resultType %in% c("AllelicRatio")){ tmp <- apply(cbind(coord, value2, col), 1, function(x){ lines(x[1:2], rep(x[3], 2), col = x[4], lend = 1, lwd = lwd) }) } if (plotType == "Ratio"){ lines(xlim, rep(0, 2), type = "l", col = "grey", lwd = 0.75) } if (!is.null(geneAnnot)) { plotGeneAnnotation(geneAnnot, i) } } } else { # plot for all chromosomes specified dataIn <- dataIn[Chromosome %in% chr, ] coordEnd <- getGenomeWidePositions(dataIn[, Chromosome], dataIn[, End_Position.bp.]) coordStart <- coordEnd$posns - (dataIn[, End_Position.bp.] - dataIn[, Start_Position.bp.] + 1) xlim <- as.numeric(c(1, coordEnd$posns[length(coordEnd$posns)])) col <- cnCol[as.character(dataIn[, get(colName[resultType])])] if (plotType == "CopyNumber"){ if (resultType %in% c("AllelicRatio")){ value <- dataIn[, MajorCN] value2 <- dataIn[, MinorCN] }else{ value <- dataIn[, Copy_Number] } }else{ value <- dataIn[, get(dataType[resultType])] } #mat <- data.table(cbind(coordStart, coordEnd$posns, value, col)) #rownames(mat) <- 1:nrow(mat) if (plot.new){ plot(0, type = "n", col = col, xaxt = "n", las = 1, ylab = axisName[resultType], xlim = xlim, ...) } tmp <- apply(data.table(coordStart, coordEnd$posns, value, col), 1, function(x){ lines(x[1:2], rep(x[3], 2), col = x[4], lend = 1, lwd = lwd) }) if (plotType == "CopyNumber" && resultType %in% c("AllelicRatio")){ tmp <- apply(data.table(coordStart, coordEnd$posns, value2, col), 1, function(x){ lines(x[1:2], rep(x[3], 2), col = x[4], lend = 1, lwd = lwd) }) } if (plotType == "Ratio"){ lines(xlim, rep(0, 2), type = "l", col = "grey", lwd = 2) } plotChrLines(dataIn[, Chromosome], coordEnd$chrBkpt, par("yaxp")[1:2]) } } plotGeneAnnotation <- function(geneAnnot, chr = 1, ...) { colnames(geneAnnot) <- c("Gene", "Chr", "Start", "Stop") geneAnnot <- geneAnnot[geneAnnot[, "Chr"] == as.character(chr), ] if (nrow(geneAnnot) != 0) { for (g in 1:dim(geneAnnot)[1]) { # print(geneAnnot[g,'Gene']) abline(v = as.numeric(geneAnnot[g, "Start"]), col = "black", lty = 3, xpd = FALSE) abline(v = as.numeric(geneAnnot[g, "Stop"]), col = "black", lty = 3, xpd = FALSE) atP <- (as.numeric(geneAnnot[g, "Stop"]) - as.numeric(geneAnnot[g, "Start"]))/2 + as.numeric(geneAnnot[g, "Start"]) # if (atP < dataByChr[1,2]){ atP <- dataByChr[1,2] # }else if (atP > dataByChr[dim(dataByChr)[1],2]){ # atP <- dataByChr[dim(dataByChr)[1],2] } mtext(geneAnnot[g, "Gene"], side = 3, line = 0, at = atP, ...) } } } plotChrLines <- function(chrs, chrBkpt, yrange) { # plot vertical chromosome lines for (j in 1:length(chrBkpt)) { lines(rep(chrBkpt[j], 2), yrange, type = "l", lty = 2, col = "black", lwd = 0.75) } numLines <- length(chrBkpt) mid <- (chrBkpt[1:(numLines - 1)] + chrBkpt[2:numLines])/2 chrsToShow <- gsub("chr", "", unique(chrs)) axis(side = 1, at = mid, labels = c(chrsToShow), cex.axis = 1.5, tick = FALSE) } getGenomeWidePositions <- function(chrs, posns, seqinfo = NULL) { # create genome coordinate scaffold positions <- as.numeric(posns) chrsNum <- unique(chrs) chrBkpt <- rep(0, length(chrsNum) + 1) prevChrPos <- 0 for (i in 2:length(chrsNum)) { chrInd <- which(chrs == chrsNum[i]) if (!is.null(seqinfo)){ prevChrPos <- seqinfo[i-1, "seqlengths"] + prevChrPos }else{ prevChrPos <- positions[chrInd[1] - 1] } chrBkpt[i] = prevChrPos positions[chrInd] = positions[chrInd] + prevChrPos } chrBkpt[i + 1] <- positions[length(positions)] return(list(posns = positions, chrBkpt = chrBkpt)) } ### modify SNPchip function "plotIdiogram" plotIdiogram.hg38 <- function (chromosome, cytoband, seqinfo, cytoband.ycoords, xlim, ylim = c(0, 2), new = TRUE, label.cytoband = TRUE, label.y = NULL, srt, cex.axis = 1, outer = FALSE, taper = 0.15, verbose = FALSE, unit = c("bp", "Mb"), is.lattice = FALSE, ...) { def.par <- par(no.readonly = TRUE, mar = c(4.1, 0.1, 3.1, 2.1)) on.exit(def.par) if (is.lattice) { segments <- lsegments polygon <- lpolygon } cytoband <- cytoband[cytoband[, "chrom"] == chromosome, ] unit <- match.arg(unit) if (unit == "Mb") { cytoband$start <- cytoband$start/1e+06 cytoband$end <- cytoband$end/1e+06 } if (missing(cytoband.ycoords)) { cytoband.ycoords <- ylim } rownames(cytoband) <- as.character(cytoband[, "name"]) sl <- seqlengths(seqinfo)[chromosome] if (missing(xlim)) xlim <- c(0, sl) if (unit == "Mb") xlim <- xlim/1e+06 cytoband_p <- cytoband[grep("^p", rownames(cytoband), value = TRUE), ] cytoband_q <- cytoband[grep("^q", rownames(cytoband), value = TRUE), ] p.bands <- nrow(cytoband_p) cut.left <- c() cut.right <- c() for (i in seq_len(nrow(cytoband))) { if (i == 1) { cut.left[i] <- TRUE cut.right[i] <- FALSE } else if (i == p.bands) { cut.left[i] <- FALSE cut.right[i] <- TRUE } else if (i == (p.bands + 1)) { cut.left[i] <- TRUE cut.right[i] <- FALSE } else if (i == nrow(cytoband)) { cut.left[i] <- FALSE cut.right[i] <- TRUE } else { cut.left[i] <- FALSE cut.right[i] <- FALSE } } for (i in seq_len(nrow(cytoband))) { if (as.character(cytoband[i, "gieStain"]) == "stalk") { cut.right[i - 1] <- TRUE cut.left[i] <- NA cut.right[i] <- NA cut.left[i + 1] <- TRUE } } include <- cytoband[, "end"] > xlim[1] & cytoband[, "start"] < xlim[2] cytoband <- cytoband[include, ] N <- nrow(cytoband) cut.left <- cut.left[include] cut.right <- cut.right[include] if (new) { xx <- c(0, cytoband[nrow(cytoband), "end"]) yy <- cytoband.ycoords plot(xx, yy, xlim = xlim, type = "n", xlab = "", ylab = "", axes = FALSE, yaxs = "i", ylim = ylim, ...) } top <- cytoband.ycoords[2] bot <- cytoband.ycoords[1] h <- top - bot p <- taper for (i in seq_len(nrow(cytoband))) { start <- cytoband[i, "start"] last <- cytoband[i, "end"] delta = (last - start)/4 getStain <- function(stain) { switch(stain, gneg = "grey100", gpos25 = "grey90", gpos50 = "grey70", gpos75 = "grey40", gpos100 = "grey0", gvar = "grey100", stalk = "brown3", acen = "brown4", "white") } color <- getStain(as.character(cytoband[i, "gieStain"])) if (is.na(cut.left[i]) & is.na(cut.right[i])) { delta <- (last - start)/3 segments(start + delta, cytoband.ycoords[1], start + delta, cytoband.ycoords[2]) segments(last - delta, cytoband.ycoords[1], last - delta, cytoband.ycoords[2]) } else if (cut.left[i] & cut.right[i]) { yy <- c(bot + p * h, bot, bot, bot + p * h, top - p * h, top, top, top - p * h) polygon(c(start, start + delta, last - delta, last, last, last - delta, start + delta, start), yy, col = color) } else if (cut.left[i]) { yy <- c(bot + p * h, bot, bot, top, top, top - p * h) polygon(c(start, start + delta, last, last, start + delta, start), yy, col = color) } else if (cut.right[i]) { yy <- c(bot, bot, bot + p * h, top - p * h, top, top) polygon(c(start, last - delta, last, last, last - delta, start), yy, col = color) } else { polygon(c(start, last, last, start), c(bot, bot, top, top), col = color) } } my.x <- (cytoband[, "start"] + cytoband[, "end"])/2 if (label.cytoband & !is.lattice) { if (is.null(label.y)) { axis(1, at = my.x, labels = rownames(cytoband), outer = outer, cex.axis = cex.axis, line = 1, las = 3, tick = FALSE) axis(1, at = cytoband$start, outer = outer, cex.axis = cex.axis, line = 1, las = 3, labels = FALSE) } else { if (!is.numeric(label.y)) { warning("label.y must be numeric -- using default y coordinates for cytoband labels") label.y <- bot - p * h } if (missing(srt)) srt <- 90 text(x = my.x, y = rep(label.y, length(my.x)), labels = rownames(cytoband), srt = srt) } } return() } TitanCNA/R/utils.R0000644000175200017520000017050114710220437014665 0ustar00biocbuildbiocbuild#' author: Gavin Ha #' Dana-Farber Cancer Institute #' Broad Institute #' contact: or #' date: June 26, 2018 loadDefaultParameters <- function(copyNumber = 5, numberClonalClusters = 1, skew = 0, hetBaselineSkew = NULL, alleleEmissionModel = "binomial", symmetric = TRUE, data = NULL) { if (copyNumber < 3 || copyNumber > 8) { stop("loadDefaultParameters: Fewer than 3 or more than 8 copies are being specified. Please use minimum 3 or maximum 8 'copyNumber'.") } if (!alleleEmissionModel %in% c("binomial", "Gaussian")){ stop("loadDefaultParameters: alleleEmissionModel must be either \"binomial\" or \"Gaussian\".") } if (!symmetric){ message("loadDefaultParameters: symmetric=FALSE is deprecated; using symmetric=TRUE.") } ## Data without allelic skew rn is theoretical ## normal reference allelic ratio initialize to ## theoretical values rn <- 0.5 if (symmetric) { rt = c(rn, 1, 1, 1/2, 1, 2/3, 1, 3/4, 2/4, 1, 4/5, 3/5, 1, 5/6, 4/6, 3/6, 1, 6/7, 5/7, 4/7, 1, 7/8, 6/8, 5/8, 4/8) rt = rt + skew rt[rt > 1] <- 1 rt[rt < (rn + skew)] <- rn + skew ## shift heterozygous states to account for noise ## when using symmetric = TRUE if (!is.null(hetBaselineSkew)){ hetARshift <- hetBaselineSkew + 0.5 }else if (!is.null(data)){ hetARshift <- median(data$ref / data$tumDepth, na.rm = TRUE) }else{ hetARshift <- 0.55 } hetState <- c(4, 9, 16, 25) rt[hetState] <- hetARshift ZS = 0:24 ct = c(0, 1, 2, 2, 3, 3, 4, 4, 4, 5, 5, 5, 6, 6, 6, 6, 7, 7, 7, 7, 8, 8, 8, 8, 8) } #else { # rt = c(rn, 1, 1e-05, 1, 1/2, 1e-05, 1, 2/3, # 1/3, 1e-05, 1, 3/4, 2/4, 1/4, 1e-05, 1, # 4/5, 3/5, 2/5, 1/5, 1e-05, 1, 5/6, 4/6, # 3/6, 2/6, 1/6, 1e-05, 1, 6/7, 5/7, 4/7, # 3/7, 2/7, 1/7, 1e-05, 1, 7/8, 6/8, 5/8, # 4/8, 3/8, 2/8, 1/8, 1e-05) # rt = rt + skew # rt[rt > 1] <- 1 # rt[rt < 0] <- 1e-05 # ZS = c(0, 1, 1, 2, 3, 2, 4, 5, 5, 4, 6, 7, # 8, 7, 6, 9, 10, 11, 11, 10, 9, 12, 13, # 14, 15, 14, 13, 12, 16, 17, 18, 19, 19, # 18, 17, 16, 20, 21, 22, 23, 24, 23, 22, # 21, 20) # ct = c(0, 1, 1, 2, 2, 2, 3, 3, 3, 3, 4, 4, # 4, 4, 4, 5, 5, 5, 5, 5, 5, 6, 6, 6, 6, # 6, 6, 6, 7, 7, 7, 7, 7, 7, 7, 7, 8, 8, # 8, 8, 8, 8, 8, 8, 8) # highStates <- c(1,16:length(rt)) # hetState <- c(5, 13, 25, 41) #} ZS[hetState[1]] <- -1 rn = rn + skew ind <- ct <= copyNumber hetState <- hetState[hetState <= sum(ind)] rt <- rt[ind] ZS <- ZS[ind] ct <- ct[ind] #reassign rt and ZS based on specified copy number K <- length(rt) N <- nrow(data) ## Dirichlet hyperparameter for initial state ## distribution, kappaG kappaGHyper_base <- 100 if (length(data$ref) > 0 && length(data$logR) > 0){ corRho_0 <- cor(data$ref / data$tumDepth, data$logR, use = "pairwise.complete.obs") }else{ corRho_0 <- NULL } var_base <- 1/20 #var(data$logR, na.rm = TRUE) var0_base <- 1/20 #var(data$ref / data$tumDepth, na.rm = TRUE) if (!is.null(data)){ #alphaK <- 1 / (var(data$logR, na.rm = TRUE) / sqrt(K)) #betaK <- alphaK * var(data$logR, na.rm = TRUE) #alphaR <- 1 / (var(data$ref / data$tumDepth, na.rm = TRUE) / sqrt(K)) #betaR <- alphaK * var(data$ref / data$tumDepth, na.rm = TRUE) betaK <- 25 alphaK <- betaK / var(data$logR) betaR <- 25 alphaR <- betaR / var(data$ref / data$tumDepth, na.rm = TRUE) }else{ alphaK <- 10000 betaK <- 25 alphaR <- 10000 betaR <- 25 } ## Gather all genotype related parameters into a list genotypeParams <- vector("list", 0) genotypeParams$rt <- rt genotypeParams$rn <- rn genotypeParams$ZS <- ZS genotypeParams$ct <- ct ## VARIANCE for Gaussian to model copy number, var genotypeParams$corRho_0 <- corRho_0 genotypeParams$var_0 <- rep(var_base, K) #genotypeParams$var_0[ct %in% c(2, 4, 8)] <- var_base / 10 genotypeParams$alphaKHyper <- rep(alphaK, K) genotypeParams$alphaKHyper[ct >= 5] <- alphaK #AMP(11-15),HLAMP(16-21) states genotypeParams$betaKHyper <- rep(betaK, K) genotypeParams$alleleEmissionModel <- alleleEmissionModel ## VARIANCE for Gaussian to model allelic fraction, varR genotypeParams$varR_0 <- rep(var0_base, K) #genotypeParams$varR_0[hetState] <- var0_base / 10 genotypeParams$alphaRHyper <- rep(alphaR, K) genotypeParams$betaRHyper <- rep(betaR, K) genotypeParams$kappaGHyper <- rep(kappaGHyper_base, K) + 1 genotypeParams$kappaGHyper[hetState] <- kappaGHyper_base * 5 genotypeParams$kappaGHyper[ct == 0] <- kappaGHyper_base / 50 genotypeParams$piG_0 <- estimateDirichletParamsMap(genotypeParams$kappaGHyper) #add the outlier state genotypeParams$outlierVar <- 10000 genotypeParams$symmetric <- symmetric ## NORMAL, n normalParams <- vector("list", 0) normalParams$n_0 <- 0.5 normalParams$alphaNHyper <- 2 normalParams$betaNHyper <- 2 #rm(list = c("rt", "rn", "ZS", "ct", "var_0", "kappaGHyper", "skew")) ## PLOIDY, phi ploidyParams <- vector("list", 0) ploidyParams$phi_0 <- 2 ploidyParams$alphaPHyper <- 20 ploidyParams$betaPHyper <- 42 ## CELLULAR PREVALENCE, s sParams <- setupClonalParameters(Z = numberClonalClusters) sParams$piZ_0 <- estimateDirichletParamsMap(sParams$kappaZHyper) # return output <- vector("list", 0) output$genotypeParams <- genotypeParams output$ploidyParams <- ploidyParams output$normalParams <- normalParams output$cellPrevParams <- sParams return(output) } loadAlleleCounts <- function(inCounts, symmetric = TRUE, genomeStyle = "NCBI", sep = "\t", header = TRUE) { if (is.character(inCounts)){ ## LOAD INPUT READ COUNT DATA message("titan: Loading data ", inCounts) data <- read.delim(inCounts, header = header, stringsAsFactors = FALSE, sep = sep) if (typeof(data[,2])!="integer" || typeof(data[,4])!="integer" || typeof(data[,6])!="integer"){ stop("loadAlleleCounts: Input counts file format does not match required specifications.") } }else if (is.data.frame(inCounts)){ #inCounts is a data.frame data <- inCounts }else{ stop("loadAlleleCounts: Must provide a filename or data.frame to inCounts") } ## use GenomeInfoDb #require(GenomeInfoDb) # convert to desired genomeStyle and only include autosomes, sex chromosomes data[, 1] <- setGenomeStyle(data[, 1], genomeStyle) ## sort chromosomes indChr <- orderSeqlevels(as.character(data[, 1]), X.is.sexchrom = TRUE) data <- data[indChr, ] ## sort positions within each chr for (x in unique(data[, 1])){ ind <- which(data[, 1] == x) data[ind, ] <- data[ind[sort(data[ind, 2], index.return = TRUE)$ix], ] } refOriginal <- as.numeric(data[, 4]) nonRef <- as.numeric(data[, 6]) tumDepth <- refOriginal + nonRef if (symmetric) { ref <- pmax(refOriginal, nonRef) } else { ref <- refOriginal } return(data.table(chr = as.character(data[, 1]), posn = data[, 2], ref = ref, refOriginal = refOriginal, nonRef = nonRef, tumDepth = tumDepth)) } extractAlleleReadCounts <- function(bamFile, bamIndex, positions, outputFilename = NULL, pileupParam = PileupParam()){ #require(Rsamtools) ## read in vcf file of het positions vcf <- BcfFile(positions) vcfPosns <- scanBcf(vcf) ## setup the positions of interest to generate the pileup for which <- GRanges(as.character(vcfPosns$CHROM), IRanges(vcfPosns$POS, width = 1)) ## setup addition BAM filters, such as excluding duplicate reads sbp <- ScanBamParam(flag = scanBamFlag(isDuplicate = FALSE), which = which) ## generate pileup using function (Rsamtools >= 1.17.11) ## this step can take a while tumbamObj <- BamFile(bamFile, index = bamIndex) counts <- pileup(tumbamObj, scanBamParam = sbp, pileupParam = pileupParam) ## set of command to manipulate the "counts" data.frame output ## by pileup() such that multiple nucleotides are in a single ## row rather than in multiple rows. countsMerge <- xtabs(count ~ which_label + nucleotide, counts) label <- do.call(rbind, strsplit(rownames(countsMerge), ":")) posn <- do.call(rbind, strsplit(label[, 2],"-")) countsMerge <- cbind(data.frame(chr = label[, 1]), position = posn[, 1], countsMerge[,1:7]) ## GET REFERENCE AND NON-REF READ COUNTS ## this block of code is used to match up the reference and ## non-reference nucleotide when assigning read counts ## final output data.frame is "countMat" ## setup output data.frame countMat <- data.frame(chr = vcfPosns$CHROM, position = as.numeric(vcfPosns$POS), ref = vcfPosns$REF, refCount = 0, Nref = vcfPosns$ALT, NrefCount = 0, stringsAsFactors = FALSE) ## match rows with vcf positions of interest countMat <- merge(countMat, countsMerge, by = c("chr","position"), sort = FALSE, stringsAsFactors = FALSE) ## assign the flattened table of nucleotide counts to ref, Nref ## note that non-reference (Nref) allele is sum of other bases ## that is not matching the ref. NT <- c("A", "T", "C", "G") for (n in 1:length(NT)){ indRef <- countMat$ref == NT[n] countMat[indRef, "refCount"] <- countMat[indRef, NT[n]] countMat[indRef, "NrefCount"] <- rowSums(countMat[indRef, NT[-n]]) } ## remove "chr" string from chromosome countMat$chr <- gsub("chr","",countMat$chr) ## only use autosomes and sex chrs countMat <- countMat[countMat$chr %in% c(as.character(1:22),"X","Y"),] ## only use first 6 columns for TitanCNA countMat <- countMat[,1:6] ## OUTPUT TO TEXT FILE if (!is.null(outputFilename)){ ## output text file will have the same format required by TitanCNA message("extractAlleleReadCounts: writing to ", outputFilename) write.table(countMat, file = outputFilename, row.names = FALSE, col.names = TRUE, quote = FALSE, sep = "\t") } return(countMat) #return(loadAlleleCounts(countMat)) } ## filter data by depth and mappability. data is a ## logical vector data is a list containing all our ## data: ref, depth, logR, etc. filterData <- function(data, chrs = NULL, minDepth = 10, maxDepth = 200, positionList = NULL, map = NULL, mapThres = 0.9, centromeres = NULL, centromere.flankLength = 0) { genomeStyle <- seqlevelsStyle(data$chr)[1] if (!is.null(map)) { keepMap <- map >= mapThres } else { keepMap <- !logical(length = length(data$refOriginal)) } if (!is.null(positionList)) { chrPosnList <- paste(positionList[, 1], positionList[, 2], sep = ":") #chr:posn chrPosnData <- paste(data$chr, data$posn, sep = ":") keepPosn <- is.element(chrPosnData, chrPosnList) } else { keepPosn <- !logical(length = length(data$chr)) } keepTumDepth <- data$tumDepth <= maxDepth & data$tumDepth >= minDepth cI <- keepTumDepth & !is.na(data$logR) & keepMap & keepPosn data <- data[which(cI), ] ## remove centromere SNPs ## if (!is.null(centromeres)){ colnames(centromeres)[1:3] <- c("Chr", "Start", "End") centromeres$Chr <- setGenomeStyle(centromeres$Chr, genomeStyle = genomeStyle[1]) data <- removeCentromere(data, centromeres, flankLength = centromere.flankLength) } if (is.null(chrs)){ keepChrs <- logical(length = length(data$chr)) }else{ keepChrs <- is.element(data$chr, chrs) data <- data[keepChrs, ] message("Removed Chrs: ", names(which(table(data$chr) < 2))) data <- data[data$chr %in% names(which(table(data$chr) > 1)), ] } return(data) } ## input: # 1) data object output by loadAlleleCounts(); 6 element list: chr, posn, ref, refOriginal, nonRef, tumDepth) # 2) data.frame containing coordinates of centromeres; 4 columns: Chr, Start, End, arbitrary ## removeCentromere <- function(data, centromere, flankLength = 0){ keepInd <- !logical(length = length(data$chr)) for (c in 1:nrow(centromere)){ ind <- which((data$chr == centromere[c, "Chr"]) & (data$posn >= (centromere[c, "Start"] - flankLength)) & (data$posn <= (centromere[c, "End"] + flankLength))) keepInd[ind] <- FALSE } message("Removed ", sum(!keepInd), " centromeric positions") ## remove positions in all elements of list data <- data[which(keepInd), ] return(data) } ## segs is a data.table object extendSegments <- function(segs, removeCentromeres = FALSE, centromeres = NULL, extendToTelomeres = FALSE, seqInfo = NULL, chrs = c(1:22, "X", "Y"), genomeStyle = "NCBI"){ newSegs <- copy(segs) newStartStop <- newSegs[, {totalLen = c(Start[-1], NA) - End extLen = round(totalLen / 2) End.ext = c(End[-.N] + round(extLen)[-.N], End[.N]) Start.ext = c(Start[1], End.ext[-.N] + 1) list(Start=Start.ext, End=End.ext) }, by=Chromosome] newSegs[, Start.snp := Start] newSegs[, End.snp := End] newSegs[, Start := newStartStop[, Start]] newSegs[, End := newStartStop[, End]] stopColInd <- which(names(newSegs) == "End") setcolorder(newSegs, c(names(newSegs)[1:stopColInd], "Start.snp", "End.snp", names(newSegs)[(stopColInd+1):(ncol(newSegs)-2)])) if (removeCentromeres){ if (is.null(centromeres)){ stop("If removeCentromeres=TRUE, must provide centromeres data.table object.") } message("Removing centromeres from segments.") newSegs <- removeCentromereSegs(newSegs, centromeres, chrs = chrs, genomeStyle = genomeStyle) } if (extendToTelomeres){ if (is.null(seqInfo)){ stop("If extendToTelomeres=TRUE, must provide SeqInfo object with chromosome lengths.") } message("Extending segments to telomeres.") newSegs[, Start.telo := { endCoord = End endCoord[.N] = seqlengths(seq.info)[seqnames(seqInfo)[.GRP]] endCoord }, by=Chromosome] } return(copy(newSegs)) } removeCentromereSegs <- function(segs, centromeres, chrs = c(1:22, "X", "Y"), genomeStyle = "NCBI"){ #seqlevelsStyle(chrs) <- genomeStyle chrs <- mapSeqlevels(chrs, genomeStyle, drop = FALSE)[1, ] segs <- copy(segs) for (i in 1:nrow(centromeres)){ x <- as.data.frame(centromeres[i,]); names(x)[1:3] <- c("Chr","Start","End") chrInd <- which(segs[, Chromosome == x$Chr]) ## start is in centromere ## ## NOT POSSIBLE ## ind <- which(segs[chrInd, Start >= x$Start & Start <= x$End]) if (length(ind)){ #message("Chr:", i, "Start in centromere.") # move start to end of centromere segs[chrInd[ind], Start := x$End + 1] #segs[chrInd[ind], Length.snp. := NA] } ## end is in centromere ## ## NOT POSSIBLE ## ind <- which(segs[chrInd, End >= x$Start & End <= x$End]) if (length(ind)){ #message("Chr:", i, "Stop in centromere.") # move end to start of centromere segs[chrInd[ind], End := x$Start - 1] #segs[chrInd[ind], Length.snp. := NA] } ## both start and end in centromere ## ## NOT POSSIBLE ## ind <- which(segs[chrInd, Start >= x$Start & End <= x$End]) if (length(ind)){ #message("Chr:", i, "Seg in centromere.") # remove segment # segs <- segs[-chrInd[ind]] } ## segment spans centromere ## ind <- which(segs[chrInd, Start <= x$Start & End >= x$End]) if (length(ind)){ #message("Chr:", i, "Seg span centromere.") # break into 2 segments # newRegion1 <- copy(segs[chrInd[ind]]) #newRegion1[, Length.snp. := NA] newRegion2 <- copy(newRegion1) newRegion1[, End := x$Start - 1] #left segment before centromere newRegion2[, Start := x$End + 1] #right segment after centromere # remove old segment and add in 2 new ones segs <- segs[-chrInd[ind]] segs <- rbind(segs, newRegion1, newRegion2) } } ## re-order the segments ## segs[, Chromosome := factor(Chromosome, levels = chrs)] segs <- segs[do.call(order, segs[, c("Chromosome", "Start")])] return(copy(segs)) } excludeGarbageState <- function(params, K) { newParams <- params for (i in 1:length(newParams)) { if (length(newParams[[i]]) == K) { newParams[[i]] <- newParams[[i]][2:K] } } return(newParams) } getOverlap <- function(x, y, type = "within", colToReturn = "Copy_Number", method = "common"){ if (!type %in% c("any", "within")){ stop("getOverlap type must be \'any\' or \'within\'.") } cn <- rep(NA, nrow(x)) x <- as(x, "GRanges") y <- as(y, "GRanges") hits <- findOverlaps(query = x, subject = y, type = type) cn[queryHits(hits)] <- values(y)[subjectHits(hits), colToReturn] # find genes split by segment # runs <- rle(queryHits(hits)) splitInd <- which(runs$lengths > 1) if (length(splitInd) > 0){ # take the larger overlap if (method == "common"){ for (i in 1:length(splitInd)){ hitInd <- which(queryHits(hits)==runs$values[splitInd[i]]) ind <- which.max(width(IRanges::overlapsRanges(query = ranges(x), subject = ranges(y), hits = hits[hitInd]))) cn[unique(queryHits(hits)[hitInd])] <- values(y)[subjectHits(hits)[hitInd][ind], colToReturn] } }else{ stop("Method other than 'common' is not yet supported.") } } return(cn) } getPositionOverlap <- function(chr, posn, dataVal) { # use RangedData to perform overlap colnames(dataVal)[4] <- "logR" dataGR <- as(dataVal, "GRanges") ## load chr/posn as data.frame first to use proper chr ordering by factors/levels chrDF <- data.frame(seqnames=chr, start=posn, end=posn) chrDF$seqnames <- factor(chrDF$seqnames, levels = unique(chr)) chrGR <- as(chrDF, "GRanges") hits <- GenomicRanges::findOverlaps(query = chrGR, subject = dataGR) ## create full dataval list ## hitVal <- rep(NA, length = length(chr)) hitVal[from(hits)] <- dataGR$logR[to(hits)] return(hitVal) } setGenomeStyle <- function(x, genomeStyle = "NCBI", species = "Homo_sapiens", filterExtraChr = TRUE){ #chrs <- genomeStyles(species)[c("NCBI","UCSC")] if (!genomeStyle %in% seqlevelsStyle(as.character(x))[1]){ x <- suppressWarnings(mapSeqlevels(as.character(x), genomeStyle, drop = FALSE)[1,]) } if (filterExtraChr){ autoSexMChr <- extractSeqlevelsByGroup(species = species, style = genomeStyle, group = "all") x <- x[x %in% autoSexMChr] } return(x) } correctReadDepth <- function(tumWig, normWig, gcWig, mapWig, genomeStyle = "NCBI", targetedSequence = NULL) { #require(HMMcopy) message("Reading GC and mappability files") gc <- wigToGRanges(gcWig) map <- wigToGRanges(mapWig) ### LOAD TUMOUR AND NORMAL FILES ### message("Loading tumour file:", tumWig) tumour_reads <- wigToGRanges(tumWig) message("Loading normal file:", normWig) normal_reads <- wigToGRanges(normWig) ### set the genomeStyle: NCBI or UCSC #require(GenomeInfoDb) seqlevelsStyle(gc) <- genomeStyle seqlevelsStyle(map) <- genomeStyle seqlevelsStyle(tumour_reads) <- genomeStyle seqlevelsStyle(normal_reads) <- genomeStyle ### make sure tumour wig and gc/map wigs have same ### chromosomes gc <- gc[seqnames(gc) %in% seqnames(tumour_reads)] map <- map[seqnames(map) %in% seqnames(tumour_reads)] samplesize <- 50000 ### for targeted sequencing (e.g. exome capture), ### ignore bins with 0 for both tumour and normal ### targetedSequence = RangedData (IRanges object) ### containing list of targeted regions to consider; ### 3 columns: chr, start, end if (!is.null(targetedSequence)) { message("Analyzing targeted regions...") targetIR <- GRanges(ranges = IRanges(start = targetedSequence[, 2], end = targetedSequence[, 3]), seqnames = targetedSequence[, 1]) names(targetIR) <- setGenomeStyle(names(targetIR), genomeStyle) hits <- findOverlaps(query = tumour_reads, subject = targetIR) keepInd <- unique(queryHits(hits)) tumour_reads <- tumour_reads[keepInd, ] normal_reads <- normal_reads[keepInd, ] gc <- gc[keepInd, ] map <- map[keepInd, ] samplesize <- min(ceiling(nrow(tumour_reads) * 0.1), samplesize) } ### add GC and Map data to IRanges objects ### tumour_reads$gc <- gc$value tumour_reads$map <- map$value colnames(values(tumour_reads)) <- c("reads", "gc", "map") normal_reads$gc <- gc$value normal_reads$map <- map$value colnames(values(normal_reads)) <- c("reads", "gc", "map") ### CORRECT TUMOUR DATA FOR GC CONTENT AND ### MAPPABILITY BIASES ### message("Correcting Tumour") tumour_copy <- correctReadcount(tumour_reads, samplesize = samplesize) ### CORRECT NORMAL DATA FOR GC CONTENT AND ### MAPPABILITY BIASES ### message("Correcting Normal") normal_copy <- correctReadcount(normal_reads, samplesize = samplesize) ### COMPUTE LOG RATIO ### message("Normalizing Tumour by Normal") tumour_copy$copy <- tumour_copy$copy - normal_copy$copy rm(normal_copy) ### PUTTING TOGETHER THE COLUMNS IN THE OUTPUT ### temp <- cbind(chr = as.character(seqnames(tumour_copy)), start = start(tumour_copy), end = end(tumour_copy), logR = tumour_copy$copy) temp <- as.data.frame(temp, stringsAsFactors = FALSE) mode(temp$start) <- "numeric" mode(temp$end) <- "numeric" mode(temp$logR) <- "numeric" return(temp) } setupClonalParameters <- function(Z, sPriorStrength = 2) { alphaSHyper = rep(sPriorStrength, Z) betaSHyper = rep(sPriorStrength, Z) kappaZHyper = rep(1, Z) + 1 # use naive initialization s_0 <- (1:Z)/10 #s_0 <- seq(0,1-1/Z,1/Z) ## first cluster should be clonally dominant (use ## 0.001) ## s_0[1] <- 0.001 output <- vector("list", 0) output$s_0 <- s_0 output$alphaSHyper <- alphaSHyper output$betaSHyper <- betaSHyper output$kappaZHyper <- kappaZHyper return(output) } computeBIC <- function(maxLoglik, M, N) { bic <- -2 * maxLoglik + (M * log(N)) return(bic) } computeSDbwIndex <- function(x, centroid.method = "median", data.type = "LogRatio", use.corrected.cn = TRUE, S_Dbw.method = "Halkidi", symmetric = TRUE) { ## input x: Titan results dataframe from ## 'outputTitanResults()' S_Dbw Validity Index ## Halkidi and Vazirgiannis (2001). Clustering ## Validity Assessment: Finding the Optimal ## Partition of a Data Set ## AND ## Tong and Tan (2009) Cluster validity based on the ## improved S_Dbw index if (!data.type %in% c("LogRatio", "AllelicRatio", "HaplotypeRatio")){ stop("computeSDbwIndex: data.type must be either 'LogRatio' or 'AllelicRatio'") } if (!S_Dbw.method %in% c("Halkidi", "Tong")){ stop("computeSDbwIndex: S_Dbw.method must be either 'Halkidi' or 'Tong'") } if (use.corrected.cn && "Corrected_Copy_Number" %in% names(x)){ cn.colname <- "Corrected_Copy_Number" state.colName <- "TITANstate" }else{ cn.colname <- "CopyNumber" state.colName <- "TITANstate" } ## flatten copynumber-clonalclusters to single vector if (data.type=="LogRatio"){ cn <- x[, get(cn.colname)] + 1 cn[cn == 3] <- NA ## remove all CN=2 positions flatState <- (x[, ClonalCluster] - 1) * (max(cn, na.rm = TRUE)) + cn flatState[is.na(flatState)] <- 3 ### assign all the CN=2 positions to cluster 3 CNdata <- scale(x[, get(data.type)]) x <- as.matrix(cbind(as.numeric(flatState), CNdata)) }else if (data.type=="AllelicRatio" | data.type=="HaplotypeRatio"){ st <- x[, get(state.colName)] + 1 st[x[, which(get(state.colName) == "HET")]] <- NA flatState <- (x[, ClonalCluster] - 1) * (max(st, na.rm = TRUE)) + st if (symmetric){ flatState[is.na(flatState)] <- 4 }else{ flatState[is.na(flatState)] <- 5 } ## for allelic ratios, compute the symmetric allelic ratio ARdata <- x[, pmax(get(data.type), 1 - get(data.type))] ARdata <- scale(ARdata) x <- as.matrix(cbind(as.numeric(flatState), ARdata)) rm(ARdata) } clust <- sort(unique(x[, 1])) K <- length(clust) N <- nrow(x) ## find average standard deviation and scatter (compactness) stdev <- rep(NA, K) scat.Ci <- rep(NA, K) for (i in 1:K) { ind.i <- x[, 1] == clust[i] ni <- sum(ind.i) stdev[i] <- var(x[ind.i, 2], na.rm = TRUE) ## compute scatter based on variances within objects ## of a cluster (compactness) var.Ci <- var(x[ind.i, 2], na.rm = TRUE) var.D <- var(x[, 2], na.rm = TRUE) if (S_Dbw.method == "Halkidi"){ scat.Ci[i] <- var.Ci/var.D }else if (S_Dbw.method == "Tong"){ scat.Ci[i] <- ((N - ni) / N) * (var.Ci/var.D) } } avgStdev <- sqrt(sum(stdev, na.rm = TRUE))/K ## compute density between clusters (separation) sumDensityDiff <- matrix(NA, nrow = K, ncol = K) for (i in 1:K) { # cat('Calculating S_Dbw for cluster # ',clust[i],'\n') ind.i <- x[, 1] == clust[i] ni <- sum(ind.i) xci <- x[ind.i, 2] #density of Ci sumDiff.xci <- sdbw.density(xci, avgStdev, method = S_Dbw.method, centroid.method = centroid.method) for (j in 1:K) { if (i == j) { next } ind.j <- x[, 1] == clust[j] nj <- sum(ind.j) xcj <- x[ind.j, 2] #density of Cj sumDiff.xcj <- sdbw.density(xcj, avgStdev, method = S_Dbw.method, centroid.method = centroid.method) ## union and midpoint of both clusters x.ci.cj <- union(xci, xcj) ci <- median(xci, na.rm = TRUE) #centroid of cluster Ci cj <- median(xcj, na.rm = TRUE) #centroid of cluster Cj nij <- ni + nj stdCiCj <- (sd(xci) + sd(xcj)) / 2 if (S_Dbw.method == "Halkidi"){ cij <- (ci + cj)/2 #cij <- median(x.ci.cj, na.rm = TRUE) }else if (S_Dbw.method == "Tong"){ lambda <- 0.7 cij <- lambda * ((nj * ci + ni * cj) / nij) + (1 - lambda) * (sumDiff.xci * ci + sumDiff.xcj * cj) / (sumDiff.xci + sumDiff.xcj) } #density of union of both clusters using special centroid sumDiff.xci.xcj <- sdbw.density(x.ci.cj, avgStdev, stDev = stdCiCj, method = S_Dbw.method, centroid = cij, centroid.method = centroid.method) maxDiff <- max(sumDiff.xci, sumDiff.xcj) if (maxDiff == 0) { maxDiff <- 0.1 } sumDensityDiff[i, j] <- sumDiff.xci.xcj/maxDiff } } if (S_Dbw.method == "Halkidi"){ scat <- sum(scat.Ci, na.rm = TRUE)/(K) }else if (S_Dbw.method == "Tong"){ scat <- sum(scat.Ci, na.rm = TRUE)/(K - 1) } dens.bw <- sum(sumDensityDiff, na.rm = TRUE)/(K * (K - 1)) S_DbwIndex <- scat + dens.bw # return(S_DbwIndex) return(list(S_DbwIndex = S_DbwIndex, dens.bw = dens.bw, scat = scat)) } sdbw.density <- function(x, avgStdev, stDev = NULL, method = "Halkidi", centroid = NULL, centroid.method = "median"){ if (is.null(centroid)){ if (centroid.method == "median") { centroid <- median(x, na.rm = TRUE) #centroid of cluster Cj } else if (centroid.method == "mean") { centroid <- mean(x, na.rm = TRUE) #centroid of cluster Cj } } #density of Ci if (method == "Halkidi"){ sumDiff <- sum(abs(x - centroid) <= avgStdev, na.rm = TRUE) }else if (method == "Tong"){ if (is.null(stDev)){ stDev <- sd(x, na.rm = TRUE) } conf.int <- 1.96 * (stDev / sqrt(length(x))) sumDiff <- sum(abs(x - centroid) <= conf.int, na.rm = TRUE) } return(sumDiff) } # G = sequence of states for mega-variable K = # number of unit states per cluster excluding # outlier state precondition: If outlierState is # included, it must be at G=1, else HOMD is G=1 decoupleMegaVar <- function(G, K, useOutlierState = FALSE) { if (useOutlierState) { G <- G - 1 #do this to make OUT=0 and HOMD=1 G[G == 0] <- NA #assign NA to OUT states } newG <- G%%K newG[newG == 0] <- K newG[is.na(newG)] <- 0 newZ <- ceiling(G/K) output <- vector("list", 0) output$G <- newG output$Z <- newZ return(output) } # pre-condition: outlier state is -1 if included decodeLOH <- function(G, symmetric = TRUE) { T <- length(G) Z <- rep("NA", T) CN <- rep(NA, T) if (symmetric) { DLOH <- G == 1 NLOH <- G == 2 ALOH <- G == 4 | G == 6 | G == 9 | G == 12 | G == 16 | G == 20 HET <- G == 3 GAIN <- G == 5 ASCNA <- G == 7 | G == 10 | G == 13 | G == 17 | G == 21 BCNA <- G == 8 | G == 15 | G == 24 UBCNA <- G == 11 | G == 14 | G == 18 | G == 19 | G == 22 | G == 23 } else { DLOH <- G == 1 | G == 2 NLOH <- G == 3 | G == 5 ALOH <- G == 6 | G == 9 | G == 10 | G == 14 | G == 15 | G == 20 | G == 22 | G == 28 | G == 29 | G == 36 | G == 37 | G == 45 HET <- G == 4 GAIN <- G == 7 | G == 8 ASCNA <- G == 11 | G == 13 | G == 16 | G == 19 | G == 23 | G == 27 | G == 30 | G == 35 | G == 38 | G == 44 BCNA <- G == 12 | G == 25 | G == 41 UBCNA <- G == 17 | G == 18 | G == 24 | G == 26 | G == 31 | G == 32 | G == 33 | G == 34 | G == 39 | G == 40 | G == 42 | G == 43 } HOMD <- G == 0 OUT <- G == -1 Z[HOMD] <- "HOMD" Z[DLOH] <- "DLOH" Z[NLOH] <- "NLOH" Z[ALOH] <- "ALOH" Z[HET] <- "HET" Z[GAIN] <- "GAIN" Z[ASCNA] <- "ASCNA" Z[BCNA] <- "BCNA" Z[UBCNA] <- "UBCNA" Z[OUT] <- "OUT" if (symmetric) { CN[HOMD] <- 0 CN[DLOH] <- 1 CN[G >= 2 & G <= 3] <- 2 CN[G >= 4 & G <= 5] <- 3 CN[G >= 6 & G <= 8] <- 4 CN[G >= 9 & G <= 11] <- 5 CN[G >= 12 & G <= 15] <- 6 CN[G >= 16 & G <= 19] <- 7 CN[G >= 20 & G <= 24] <- 8 } else { CN[HOMD] <- 0 CN[DLOH] <- 1 CN[G >= 3 & G <= 5] <- 2 CN[G >= 6 & G <= 9] <- 3 CN[G >= 10 & G <= 14] <- 4 CN[G >= 15 & G <= 20] <- 5 CN[G >= 21 & G <= 28] <- 6 CN[G >= 29 & G <= 36] <- 7 CN[G >= 37 & G <= 45] <- 8 } output <- vector("list", 0) output$G <- Z output$CN <- CN return(output) } outputTitanResults <- function(data, convergeParams, optimalPath, filename = NULL, is.haplotypeData = FALSE, posteriorProbs = FALSE, subcloneProfiles = TRUE, correctResults = TRUE, proportionThreshold = 0.05, proportionThresholdClonal = 0.05, recomputeLogLik = TRUE, rerunViterbi = FALSE, verbose = TRUE) { # check if useOutlierState is in convergeParams if (length(convergeParams$useOutlierState) == 0) { stop("convergeParams does not contain element: useOutlierState.") } useOutlierState <- convergeParams$useOutlierState # check if symmetric is in convergeParams if (length(convergeParams$symmetric) == 0) { stop("convergeParams does not contain element: symmetric.") } ## PROCESS HMM RESULTS numClust <- dim(convergeParams$s)[1] K <- dim(convergeParams$var)[1] if (useOutlierState) { K <- K - 1 } Z <- dim(convergeParams$s)[1] i <- dim(convergeParams$s)[2] #iteration of training to use (last iteration) partGZ <- decoupleMegaVar(optimalPath, K, useOutlierState) G <- partGZ$G - 1 #assign analyzed points, minus 2 so HOMD=0 sortS <- sort(convergeParams$s[, i], decreasing = FALSE, index.return = TRUE) s <- sortS$x Zclust <- partGZ$Z #assign analyzed points Zclust <- sortS$ix[Zclust] #reassign sorted cluster membership ### OUTPUT RESULTS #### Output Z ## Gdecode <- decodeLOH(G, symmetric = convergeParams$symmetric) Gcalls <- Gdecode$G CN <- Gdecode$CN Zclust[Gcalls == "HET" & CN == 2] <- NA #diploid HET positions do not have clusters Sout <- rep(NA, length(Zclust)) #output cluster frequencies Sout[Zclust > 0 & !is.na(Zclust)] <- s[Zclust[Zclust > 0 & !is.na(Zclust)]] Sout[Zclust == 0] <- 0 clonalHeaderStr <- rep(NA, Z) for (j in 1:Z) { clonalHeaderStr[j] <- sprintf("pClust%d", j) } outmat <- data.table(Chr = data$chr, Position = data$posn, RefCount = data$refOriginal) if (is.haplotypeData){ outmat <- cbind(outmat, NRefCount = data$tumDepthOriginal - data$refOriginal, Depth = data$tumDepthOriginal, AllelicRatio = data$refOriginal/data$tumDepthOriginal, HaplotypeCount = data$ref, #data$haplotypeCount, HaplotypeDepth = data$tumDepth, #HaplotypeRatio = sprintf("%0.2f", data$haplotypeCount/data$tumDepth), HaplotypeRatio = data$HaplotypeRatio, PhaseSet = data$phaseSet) }else{ outmat <- cbind(outmat, Depth = data$tumDepth, AllelicRatio = data$refOriginal/data$tumDepth) } outmat <- cbind(outmat, LogRatio = log2(exp(data$logR)), CopyNumber = CN, TITANstate = G, TITANcall = Gcalls, ClonalCluster = Zclust, CellularPrevalence = 1 - Sout) ## filter results to remove empty clusters or set normal contamination to 1.0 if few events if (correctResults){ if (verbose) message("outputTitanResults: Correcting results...") corrResults <- removeEmptyClusters(data, convergeParams, outmat, proportionThreshold = proportionThreshold, proportionThresholdClonal = proportionThresholdClonal, recomputeLogLik = recomputeLogLik, verbose = verbose) #rerunViterbi = rerunViterbi, subcloneProfiles = subcloneProfiles, is.haplotypeData = is.haplotypeData) outmatOriginal <- outmat outmat <- corrResults$results convergeParams <- corrResults$convergeParams }else{ corrResults <- NULL } ## INCLUDE SUBCLONE PROFILES if (subcloneProfiles & numClust <= 2){ #outmat <- as.data.frame(outmat, stringsAsFactors = FALSE) outmat <- cbind(outmat, getSubcloneProfiles(outmat)) }else{ message("outputTitanResults: More than 2 clusters or subclone profiles not requested.") } if (posteriorProbs) { rhoG <- t(convergeParams$rhoG) rhoZ <- t(convergeParams$rhoZ) rhoZ <- rhoZ[, sortS$ix, drop = FALSE] colnames(rhoZ) <- clonalHeaderStr outmat <- cbind(outmat, format(round(rhoZ, 4), nsmall = 4, scientific = FALSE), format(round(rhoG, 4), nsmall = 4, scientific = FALSE)) } if (!is.null(filename)) { message("titan: Writing results to ", filename) write.table(format(outmat, digits = 2, scientific = FALSE), file = filename, col.names = TRUE, row.names = FALSE, quote = FALSE, sep = "\t") } if (correctResults){ corrmat <- outmat outmat <- outmatOriginal }else{ corrmat <- NULL } return(list(results = outmat, corrResults = corrmat, convergeParams = convergeParams)) } outputModelParameters <- function(convergeParams, results, filename, S_Dbw.scale = 1, S_Dbw.method = "Tong", S_Dbw.useCorrectedCN = TRUE) { message("titan: Saving parameters to ", filename) Z <- dim(convergeParams$s)[1] i <- dim(convergeParams$s)[2] #iteration of training to use (last iteration) sortS <- sort(convergeParams$s[, i], decreasing = FALSE, index.return = TRUE) s <- sortS$x fc <- file(filename, "w+") norm_str <- paste0("Normal contamination estimate:\t", signif(convergeParams$n[i], digits = 4)) write.table(norm_str, file = fc, col.names = FALSE, row.names = FALSE, quote = FALSE, sep = "", append = TRUE) ploid_str <- paste0("Average tumour ploidy estimate:\t", signif(convergeParams$phi[i], digits = 4)) write.table(ploid_str, file = fc, col.names = FALSE, row.names = FALSE, quote = FALSE, sep = "", append = TRUE) s_str <- signif(1 - s, digits = 4) s_str <- gsub(" ", "", s_str) outStr <- paste0("Clonal cluster cellular prevalence Z=", Z , ":\t", paste(s_str, collapse = " ")) write.table(outStr, file = fc, col.names = FALSE, row.names = FALSE, quote = FALSE, sep = "", append = TRUE) if ("HaplotypeRatio" %in% names(results)){ ratioColName <- "HaplotypeRatio" }else{ ratioColName <- "AllelicRatio" } for (j in 1:Z) { musR_str <- signif(convergeParams$muR[, j, i], digits = 4) musR_str <- gsub(" ", "", musR_str) outStr <- paste0(ratioColName, " ", convergeParams$genotypeParams$alleleEmissionModel, " means for clonal cluster Z=", j, ":\t", paste(musR_str, collapse = " ")) write.table(outStr, file = fc, col.names = FALSE, row.names = FALSE, quote = FALSE, sep = "", append = TRUE) musC_str <- signif(log2(exp(convergeParams$muC[, j, i])), digits = 4) musC_str <- gsub(" ", "", musC_str) outStr <- paste0("logRatio Gaussian means for clonal cluster Z=", j, ":\t",paste(musC_str, collapse = " ")) write.table(outStr, file = fc, col.names = FALSE, row.names = FALSE, quote = FALSE, sep = "", append = TRUE) } if (convergeParams$genotypeParams$alleleEmissionModel == "Gaussian"){ varR_str <- signif(convergeParams$varR[, i], digits = 4) varR_str <- gsub(" ", "", varR_str) outStr <- paste0(ratioColName, " Gaussian variance:\t", paste(varR_str, collapse = " ")) write.table(outStr, file = fc, col.names = FALSE, row.names = FALSE, quote = FALSE, sep = "", append = TRUE) } var_str <- signif(convergeParams$var[, i], digits = 4) var_str <- gsub(" ", "", var_str) outStr <- paste0("logRatio Gaussian variance:\t", paste(var_str, collapse = " ")) write.table(outStr, file = fc, col.names = FALSE, row.names = FALSE, quote = FALSE, sep = "", append = TRUE) iter_str <- paste0("Number of iterations:\t", length(convergeParams$phi)) write.table(iter_str, file = fc, col.names = FALSE, row.names = FALSE, quote = FALSE, sep = "", append = TRUE) loglik_str <- signif(convergeParams$loglik[i], digits = 6) loglik_str <- gsub(" ", "", loglik_str) outStr <- paste0("Log likelihood:\t", paste(loglik_str, collapse = " ")) write.table(outStr, file = fc, col.names = FALSE, row.names = FALSE, quote = FALSE, sep = "", append = TRUE) # compute SDbw_index sdbw.LR <- computeSDbwIndex(results, centroid.method = "median", data.type = "LogRatio", use.corrected.cn = S_Dbw.useCorrectedCN, S_Dbw.method = S_Dbw.method, symmetric = convergeParams$symmetric) sdbw.AR <- computeSDbwIndex(results, centroid.method = "median", data.type = ratioColName, use.corrected.cn = S_Dbw.useCorrectedCN, S_Dbw.method = S_Dbw.method, symmetric = convergeParams$symmetric) ## element-wise addition -> returns list ## add the values for allelicRatio and logRatio sdbw <- mapply('+', sdbw.LR, sdbw.AR, SIMPLIFY = FALSE) ## print out combined S_Dbw ## printSDbw(sdbw.LR, fc, S_Dbw.scale, "LogRatio") printSDbw(sdbw.AR, fc, S_Dbw.scale, ratioColName) printSDbw(sdbw, fc, S_Dbw.scale, "Both") close(fc) return(list(dens.bw = sdbw$dens.bw, scat = sdbw$scat, S_Dbw = S_Dbw.scale * sdbw$dens.bw + sdbw$scat)) } outputTitanSegments <- function(results, id, convergeParams, filename = NULL, igvfilename = NULL){ # get all possible states in this set of results #stateTable <- unique(results[, c("TITANstate", "TITANcall")]) #rownames(stateTable) <- stateTable[, 1] rleResults <- t(sapply(unique(results$Chr), function(x){ ind <- results$Chr == x r <- rle(results$TITANstate[ind]) })) rleLengths <- unlist(rleResults[, "lengths"]) rleValues <- unlist(rleResults[, "values"]) numSegs <- length(rleLengths) # convert allelic ratio to symmetric ratios # results$AllelicRatio <- pmax(results$AllelicRatio, 1-results$AllelicRatio) if (!is.null(results$HaplotypeRatio)){ results$HaplotypeRatio <- pmax(results$HaplotypeRatio, 1-results$HaplotypeRatio) } segs <- data.table(Sample = character(), Chromosome = character(), Start_Position.bp. = integer(), End_Position.bp. = integer(), Length.snp. = integer(), Median_Ratio = numeric()) # add HaplotypeRatio column if also present in results object if (!is.null(results$HaplotypeRatio)){ segs <- cbind(segs, Median_HaplotypeRatio = numeric()) } segs <- cbind(segs, Median_logR = numeric(), TITAN_state = integer(), TITAN_call = character(), Copy_Number = integer(), MinorCN = integer(), MajorCN = integer(), Clonal_Cluster = integer(), Cellular_Prevalence = numeric())[1:numSegs] segs[, Sample := id] #colNames <- c("Chr", "Position", "TITANstate", "AllelicRatio", "LogRatio") prevInd <- 0 for (j in 1:numSegs){ start <- prevInd + 1 end <- prevInd + rleLengths[j] segDF <- results[start:end, ] prevInd <- end numR <- nrow(segDF) segs[j, "Chromosome"] <- as.character(segDF[1, "Chr"]) segs[j, "Start_Position.bp."] <- segDF[1, "Position"] segs[j, "TITAN_state"] <- rleValues[j] segs[j, "TITAN_call"] <- segDF[1, "TITANcall"]#stateTable[as.character(rleValues[j]), 2] segs[j, "Copy_Number"] <- segDF[1, "CopyNumber"] segs[j, "Median_Ratio"] <- round(median(segDF$AllelicRatio, na.rm = TRUE), digits = 6) segs[j, "Median_logR"] <- round(median(segDF$LogRatio, na.rm = TRUE), digits = 6) segs[j, "MinorCN"] <- getMajorMinorCN(rleValues[j], convergeParams$symmetric)$majorCN segs[j, "MajorCN"] <- getMajorMinorCN(rleValues[j], convergeParams$symmetric)$minorCN segs[j, "Clonal_Cluster"] <- segDF[1, "ClonalCluster"] segs[j, "Cellular_Prevalence"] <- segDF[1, "CellularPrevalence"] if (!is.null(segDF$HaplotypeRatio)){ segs[j, "Median_HaplotypeRatio"] <- round(median(segDF$HaplotypeRatio, na.rm = TRUE), digits = 6) } if (segDF[1, "Chr"] == segDF[numR, "Chr"]){ segs[j, "End_Position.bp."] <- segDF[numR, "Position"] segs[j, "Length.snp."] <- numR }else{ # segDF contains 2 different chromosomes print(j) } } if (!is.null(filename)){ # write out detailed segment file # #write.table(segs, file = filename, col.names = TRUE, row.names = FALSE, quote = FALSE, sep = "\t") fwrite(segs, file = filename, sep = "\t") } # write out IGV seg file # if (!is.null(igvfilename)){ igv <- segs[, c("Sample", "Chromosome", "Start_Position.bp.", "End_Position.bp.", "Length.snp.", "Median_logR")] colnames(igv) <- c("sample", "chr", "start", "end", "num.snps", "median.logR") #write.table(igv, file = igvfilename, col.names = TRUE, row.names = FALSE, quote = FALSE, sep = "\t") fwrite(igv, file = igvfilename, sep = "\t") } return(segs) } ## merge segments based on same values in given column mergeSegsByCol <- function(segs, colToMerge = "Copy_Number", centromeres = NULL){ rleResults <- t(sapply(unique(segs$Chr), function(x){ ind <- segs$Chr == x r <- rle(segs[ind, get(colToMerge)]) })) rleLengths <- unlist(rleResults[, "lengths"]) rleValues <- unlist(rleResults[, "values"]) numSegs <- length(rleLengths) newSegs <- NULL prevInd <- 0 for (j in 1:numSegs){ start <- prevInd + 1 end <- prevInd + rleLengths[j] segDF <- segs[start:end, ] prevInd <- end numR <- nrow(segDF) newSegs <- rbind(newSegs, segDF[1,]) newSegs[j, (colToMerge) := rleValues[j]] newSegs[j, Median_Ratio := round(median(segDF$Median_Ratio, na.rm = TRUE), digits = 6)] newSegs[j, Median_logR := round(median(segDF$Median_logR, na.rm = TRUE), digits = 6)] if (segDF[1, "Chromosome"] == segDF[numR, "Chromosome"]){ newSegs[j, End := segDF[numR, End]] newSegs[j, Length.snp. := sum(segDF$Length.snp.)] }else{ # segDF contains 2 different chromosomes print(j) } } if (!is.null(centromeres)){ message("Removing centromeres from segments.") newSegs <- removeCentromereSegs(newSegs, centromeres) } return(copy(newSegs)) } ## Recompute integer CN for high-level amplifications ## ## compute logR-corrected copy number ## correctIntegerCN <- function(cn, segs, purity, ploidy, maxCNtoCorrect.autosomes = NULL, maxCNtoCorrect.X = NULL, correctHOMD = TRUE, minPurityToCorrect = 0.2, gender = "male", chrs = c(1:22, "X")){ names <- c("HOMD","HETD","NEUT","GAIN","AMP","HLAMP", rep("HLAMP", 1000)) names.chrX <- c("HETD","NEUT","GAIN","AMP","HLAMP", rep("HLAMP", 1000)) cn <- copy(cn) segs <- copy(segs) ## determine if Median_HaplotypeRatio (segs) and HaplotypeRatio (cn) columns exists (i.e. 10X analysis) segs.allelicRatioColName <- "Median_Ratio" if ("Median_HaplotypeRatio" %in% names(segs)){ if (segs[, Median_HaplotypeRatio]){ segs.allelicRatioColName <- "Median_HaplotypeRatio" } } cn.allelicRatioColName <- "AllelicRatio" if ("HaplotypeRatio" %in% names(cn)){ cn.allelicRatioColName <- "HaplotypeRatio" } ## set up chromosome style autosomeStr <- grep("X|Y", chrs, value=TRUE, invert=TRUE) chrXStr <- grep("X", chrs, value=TRUE) if (is.null(maxCNtoCorrect.autosomes)){ maxCNtoCorrect.autosomes <- segs[Chromosome %in% autosomeStr, max(Copy_Number, na.rm=TRUE)] } if (is.null(maxCNtoCorrect.X) & gender == "female" & length(chrXStr) > 0){ maxCNtoCorrect.X <- segs[Chromosome == chrXStr, max(Copy_Number, na.rm=TRUE)] } ## correct log ratio and compute corrected CN segs[Chromosome %in% chrs, logR_Copy_Number := logRbasedCN(Median_logR, purity, ploidy, Cellular_Prevalence, cn=2)] cn[Chr %in% chrs, logR_Copy_Number := logRbasedCN(LogRatio, purity, ploidy, CellularPrevalence, cn=2)] ## correct allelic ratio and compute corrected major/minor CN (exclude chrX for males since no allelic CN) segs[Chromosome %in% chrs, Corrected_Ratio := allelicRatioBasedCN(get(segs.allelicRatioColName), logR_Copy_Number, purity, Cellular_Prevalence, rn=0.5, cn=2)] cn[Chr %in% chrs, Corrected_Ratio := allelicRatioBasedCN(get(cn.allelicRatioColName), logR_Copy_Number, purity, CellularPrevalence, rn=0.5, cn=2)] if (gender == "male" & length(chrXStr) > 0){ ## analyze chrX separately segs[Chromosome == chrXStr, logR_Copy_Number := logRbasedCN(Median_logR, purity, ploidy, Cellular_Prevalence, cn=1)] cn[Chr == chrXStr, logR_Copy_Number := logRbasedCN(LogRatio, purity, ploidy, CellularPrevalence, cn=1)] segs[Chromosome == chrXStr, Corrected_Ratio := NA] cn[Chr == chrXStr, Corrected_Ratio := NA] } ## assign copy number to use - Corrected_Copy_Number # same TITAN calls for autosomes - no change in copy number segs[, Corrected_Copy_Number := as.integer(Copy_Number)] segs[, Corrected_Call := TITAN_call] segs[, Corrected_MajorCN := as.integer(MajorCN)] segs[, Corrected_MinorCN := as.integer(MinorCN)] cn[, Corrected_Copy_Number := as.integer(CopyNumber)] cn[, Corrected_Call := TITANcall] if (purity >= minPurityToCorrect){ # TITAN calls adjusted for >= copies - HLAMP ind <- segs[Chromosome %in% chrs & Copy_Number >= 8, which = TRUE] segs[Chromosome %in% chrs & Copy_Number >= maxCNtoCorrect.autosomes, Corrected_Copy_Number := as.integer(round(logR_Copy_Number))] segs[Chromosome %in% chrs & Copy_Number >= maxCNtoCorrect.autosomes, Corrected_MajorCN := as.integer(round(Corrected_Ratio * Corrected_Copy_Number))] segs[Chromosome %in% chrs & Copy_Number >= maxCNtoCorrect.autosomes, Corrected_MinorCN := as.integer(round((1 - Corrected_Ratio) * Corrected_Copy_Number))] cn[Chr %in% chrs & CopyNumber >= maxCNtoCorrect.autosomes, Corrected_Copy_Number := as.integer(round(logR_Copy_Number))] #cn[Chr %in% chrs & CopyNumber >= maxCNtoCorrect.autosomes, Corrected_MajorCN := as.integer(round(Corrected_Ratio * Corrected_Copy_Number))] #cn[Chr %in% chrs & CopyNumber >= maxCNtoCorrect.autosomes, Corrected_MinorCN := as.integer(round((1 - Corrected_Ratio) * Corrected_Copy_Number))] # TITAN calls adjust for HOMD if (correctHOMD){ ind <- c(ind, segs[Chromosome %in% chrs & Copy_Number == 0, which = TRUE]) segs[Chromosome %in% chrs & Copy_Number == 0, Corrected_Copy_Number := as.integer(round(logR_Copy_Number))] segs[Chromosome %in% chrs & Copy_Number == 0, Corrected_MajorCN := as.integer(round(Corrected_Ratio * Corrected_Copy_Number))] segs[Chromosome %in% chrs & Copy_Number == 0, Corrected_MinorCN := as.integer(round((1 - Corrected_Ratio) * Corrected_Copy_Number))] cn[Chr %in% chrs & CopyNumber == 0, Corrected_Copy_Number := as.integer(round(logR_Copy_Number))] } # Add corrected calls for bins with CopyNumber = NA (ie. not included in TITAN analysis) cn[Chr %in% chrs & is.na(CopyNumber), Corrected_Copy_Number := as.integer(round(logR_Copy_Number))] # Adjust chrX copy number if purity is sufficiently high # males - all data points in chrX is corrected # females - only if (gender == "male" & length(chrXStr) > 0){ segs[Chromosome == chrXStr, Corrected_Copy_Number := as.integer(round(logR_Copy_Number))] cn[Chr == chrXStr, Corrected_Copy_Number := as.integer(round(logR_Copy_Number))] }else if (gender == "female"){ segs[Chromosome == chrXStr & Copy_Number >= maxCNtoCorrect.X, Corrected_Copy_Number := as.integer(round(logR_Copy_Number))] cn[Chr == chrXStr & CopyNumber >= maxCNtoCorrect.X, Corrected_Copy_Number := as.integer(round(logR_Copy_Number))] } } ## assign copy number call (string) based on Corrected_Copy_Number # autosomes segs[, Corrected_Call := names[Corrected_Copy_Number + 1]] cn[, Corrected_Call := names[Corrected_Copy_Number + 1]] # chrX if (gender == "male" & length(chrXStr) > 0){ segs[Chromosome == chrXStr, Corrected_Call := names[Corrected_Copy_Number + 2]] cn[Chr == chrXStr, Corrected_Call := names[Corrected_Copy_Number + 2]] }else{ # female segs[Chromosome == chrXStr & Copy_Number >= maxCNtoCorrect.X, Corrected_Call := "HLAMP"] cn[Chr == chrXStr & CopyNumber >= maxCNtoCorrect.X, Corrected_Call := "HLAMP"] } return(list(cn = copy(cn), segs = copy(segs))) } ## compute copy number using corrected log ratio ## logRbasedCN <- function(x, purity, ploidyT, cellPrev=NA, cn = 2){ if (length(cellPrev) == 1 && is.na(cellPrev)){ cellPrev <- 1 }else{ #if cellPrev is a vector cellPrev[is.na(cellPrev)] <- 1 } ct <- (2^x * (cn * (1 - purity) + purity * ploidyT * (cn / 2)) - (cn * (1 - purity)) - (cn * purity * (1 - cellPrev))) ct <- ct / (purity * cellPrev) ct <- sapply(ct, max, 1/2^6) return(ct) } allelicRatioBasedCN <- function(x, ct, purity, cellPrev=NA, rn = 0.5, cn = 2){ if (length(cellPrev) == 1 && is.na(cellPrev)){ cellPrev <- 1 }else{ #if cellPrev is a vector cellPrev[is.na(cellPrev)] <- 1 } totalAlleles <- ((1 - purity) * cn) + (purity * (1 - cellPrev)) * cn + (purity * cellPrev * ct) rt <- (x * totalAlleles - (((1 - purity) * rn) * cn + (purity * (1 - cellPrev) * rn * cn))) / (purity * cellPrev * ct) rt <- sapply(rt, min, 1) return(rt) } getMajorMinorCN <- function(state, symmetric = TRUE){ majorCN <- NA minorCN <- NA if (symmetric){ if (state==0){ majorCN = 0; minorCN = 0; }else if (state==1){ majorCN = 0; minorCN = 1; }else if(state==2){ majorCN = 0; minorCN = 2; }else if (state==3){ majorCN = 1; minorCN = 1; }else if (state==4){ majorCN = 0; minorCN = 3; }else if (state==5){ majorCN = 1; minorCN = 2; }else if (state==6){ majorCN = 0; minorCN = 4; }else if (state==7){ majorCN = 1; minorCN = 3; }else if (state==8){ majorCN = 2; minorCN = 2; }else if (state==9){ majorCN = 0; minorCN = 5; }else if (state==10){ majorCN = 1; minorCN = 4; }else if (state==11){ majorCN = 2; minorCN = 3; }else if (state==12){ majorCN = 0; minorCN = 6; }else if (state==13){ majorCN = 1; minorCN = 5; }else if (state==14){ majorCN = 2; minorCN = 4; }else if (state==15){ majorCN = 3; minorCN = 3; }else if (state==16){ majorCN = 0; minorCN = 7; }else if (state==17){ majorCN = 1; minorCN = 6; }else if (state==18){ majorCN = 2; minorCN = 5; }else if (state==19){ majorCN = 3; minorCN = 4; }else if (state==20){ majorCN = 0; minorCN = 8; }else if (state==21){ majorCN = 1; minorCN = 7; }else if (state==22){ majorCN = 2; minorCN = 6; }else if (state==23){ majorCN = 3; minorCN = 5; }else if (state==24){ majorCN = 4; minorCN = 4; } }else{ #stop("symmetric=FALSE not yet supported.") } return(list(majorCN = majorCN, minorCN = minorCN)) } printSDbw <- function(sdbw, fc, scale, data.type = ""){ sdbw_str <- sprintf("S_Dbw dens.bw (%s):\t%0.4f ", data.type, sdbw$dens.bw) write.table(sdbw_str, file = fc, col.names = FALSE, row.names = FALSE, quote = FALSE, sep = "", append = TRUE) sdbw_str <- sprintf("S_Dbw scat (%s):\t%0.4f ", data.type, sdbw$scat) write.table(sdbw_str, file = fc, col.names = FALSE, row.names = FALSE, quote = FALSE, sep = "", append = TRUE) sdbw_str <- sprintf("S_Dbw validity index (%s):\t%0.4f ", data.type, scale * sdbw$dens.bw + sdbw$scat) write.table(sdbw_str, file = fc, col.names = FALSE, row.names = FALSE, quote = FALSE, sep = "", append = TRUE) } ## TODO: Add documentation removeEmptyClusters <- function(data, convergeParams, results, proportionThreshold = 0.001, proportionThresholdClonal = 0.05, recomputeLogLik = TRUE, verbose = TRUE){ #rerunViterbi = TRUE, subcloneProfiles = FALSE, is.haplotypeData = FALSE){ clust <- 1:nrow(convergeParams$s) names(clust) <- clust #newClust <- clust #original clusters for (cl in clust){ ind <- which(results$ClonalCluster == cl) if (length(ind) / nrow(results) < proportionThreshold || (length(ind) / nrow(results) < proportionThresholdClonal && cl == 1)){ #newClust <- newClust[-which(names(newClust) == cl)] clust[cl] <- NA #assign cluster without sufficient data with NA } } k <- ncol(convergeParams$s) # sort the cellular prevalence since they are sorted in "results" convergeParams$s <- convergeParams$s[order(convergeParams$s[, k], decreasing = FALSE), , drop = FALSE] # if there is at least 1 cluster with sufficient data if (length(which(clust > 0)) > 0){ #set new normal estimate as cluster 1 -> lowers purity from original estimate clustToKeep <- which(!is.na(clust)) purity <- (1 - convergeParams$s[clustToKeep[1], k]) * (1 - convergeParams$n[k]) convergeParams$n[k] <- 1 - purity #set new cellular prevalence using new clusters and renormalize to new cluster 1 convergeParams$s <- convergeParams$s[clustToKeep, , drop = FALSE] convergeParams$s[, k] <- 1 - (1 - convergeParams$s[, k]) / (1 - convergeParams$s[1, k]) convergeParams$piZ <- convergeParams$piZ[clustToKeep, , drop = FALSE] convergeParams$rhoZ <- convergeParams$rhoZ[clustToKeep, , drop = FALSE] convergeParams$muC <- convergeParams$muC[, clustToKeep, , drop = FALSE] convergeParams$muR <- convergeParams$muR[, clustToKeep, , drop = FALSE] convergeParams$cellPrevParams <- lapply(convergeParams$cellPrevParams, "[", clustToKeep) #names(newClust) <- 1:length(newClust) clust[!is.na(clust)] <- 1:sum(!is.na(clust)) #set new cellular prevalence and clonal cluster in results file for (cl in 1:length(clust)){ # assign data in removed cluster cl to next non-NA cluster if (is.na(clust[cl])){ # assign to the right (larger cluster number) if (length(which(!is.na(clust) & names(clust) > cl)) > 0){ results[which(results$ClonalCluster == names(clust)[cl]), "CellularPrevalence"] <- 1 - convergeParams$s[clust[which(!is.na(clust) & names(clust) > cl)[1]], k] results[which(results$ClonalCluster == names(clust)[cl]), "ClonalCluster"] <- clust[which(!is.na(clust) & names(clust) > cl)][1] # assign to the left (smaller cluster number) }else if (length(which(!is.na(clust) & names(clust) < cl)) > 0){ results[which(results$ClonalCluster == names(clust)[cl]), "CellularPrevalence"] <- 1 - convergeParams$s[clust[tail(which(!is.na(clust) & names(clust) < cl), 1)], k] results[which(results$ClonalCluster == names(clust)[cl]), "ClonalCluster"] <- clust[tail(which(!is.na(clust) & names(clust) < cl), 1)] } }else{ # update cluster and cellPrev info for kept clusters results[which(results$ClonalCluster == names(clust)[cl]), "CellularPrevalence"] <- 1 - convergeParams$s[clust[cl], k] results[which(results$ClonalCluster == names(clust)[cl]), "ClonalCluster"] <- clust[cl] } } }else{ # no clusters with sufficient data # set params to only cluster with data or to default cluster01 if no cluster with data clustData <- which.max(table(results$ClonalCluster)) if (length(clustData) >= 0){ clustData <- 1 } #set normal contamination to 100% convergeParams$n[k] <- 1 - convergeParams$s[clustData, k] convergeParams$s <- convergeParams$s[clustData, , drop = FALSE] convergeParams$s[, k] <- 0.0 convergeParams$cellPrevParams <- lapply(convergeParams$cellPrevParams, "[", clustData) # set all clusters to 1 and all cellular prevalence to 1.0; leave HET as NA results[which(results$TITANcall != "HET"), "CellularPrevalence"] <- 1 results[which(results$TITANcall != "HET"), "ClonalCluster"] <- 1 } # rerun viterbi with new adjusted param settings #if (rerunViterbi){ # optimalPath <- viterbiClonalCN(data,convergeParams) # newResults <- outputTitanResults(data,convergeParams,optimalPath, # filename=NULL,posteriorProbs=F,subcloneProfiles=subcloneProfiles, # correctResults=FALSE, proportionThreshold = 0, is.haplotypeData=is.haplotypeData, # proportionThresholdClonal = 0, rerunViterbi = FALSE, recomputeLogLik = FALSE) # results <- newResults$results #} if (recomputeLogLik){ if (verbose) message("outputTitanResults: Recomputing log-likelihood.") newParams <- convergeParams iter <- length(newParams$n) newNumClust <- nrow(newParams$s) newParams$genotypeParams$var_0 <- newParams$var[, iter] newParams$genotypeParams$varR_0 <- newParams$varR[, iter] newParams$genotypeParams$piG_0 <- newParams$piG[, iter] newParams$normalParams$n_0 <- newParams$n[iter] newParams$ploidyParams$phi_0 <- newParams$phi[iter] newParams$cellPrevParams$s_0 <- newParams$s[, iter] newParams$cellPrevParams$piZ_0 <- newParams$piZ[1:newNumClust, iter] p <- runEMclonalCN(data, newParams, maxiter=1, txnExpLen=convergeParams$txn_exp_len, txnZstrength=convergeParams$txn_z_strength, useOutlierState=FALSE, normalEstimateMethod="fixed", estimateS=FALSE,estimatePloidy=F, verbose=verbose) convergeParams$loglik[iter] <- tail(p$loglik, 1) convergeParams$muC[, , iter] <- p$muC[, , 2] convergeParams$muR[, , iter] <- p$muR[, , 2] convergeParams$rhoZ <- p$rhoZ convergeParams$rhoG <- p$rhoG } return(list(convergeParams = convergeParams, results = results)) } getSubcloneProfiles <- function(titanResults){ if (is.character(titanResults)){ titanResults <- read.delim(titanResults, header = TRUE, stringsAsFactors = FALSE, sep = "\t") }else if (!is.data.frame(titanResults)){ stop("getSubcloneProfiles: titanResults is not character or data.frame.") } clonalClust <- titanResults$ClonalCluster clonalClust[is.na(clonalClust)] <- 0 numClones <- as.numeric(max(clonalClust, na.rm = TRUE)) if (is.na(numClones)){ numClones <- 0 } cellPrev <- unique(cbind(Cluster = titanResults$ClonalCluster, Prevalence = titanResults$CellularPrevalence)) if (numClones == 0 || is.infinite(numClones)){ subc1 <- data.table(cbind(CopyNumber = as.numeric(titanResults$CopyNumber), TITANcall = titanResults$TITANcall, Prevalence = "NA")) } if (numClones == 1){ subc1Prev <- cellPrev[which(cellPrev[, "Cluster"] == "1"), "Prevalence"] subc1 <- data.table(cbind(CopyNumber = as.numeric(titanResults$CopyNumber), TITANcall = titanResults$TITANcall, Prevalence = as.numeric(subc1Prev))) } if (numClones == 2){ subc2Prev <- as.numeric(cellPrev[which(cellPrev[, "Cluster"] == "2"), "Prevalence"]) subc1Prev <- as.numeric(cellPrev[which(cellPrev[, "Cluster"] == "1"), "Prevalence"]) subc1Prev <- subc1Prev - subc2Prev subc2 <- data.table(CopyNumber = as.numeric(titanResults$CopyNumber), TITANcall = titanResults$TITANcall, Prevalence = as.numeric(subc2Prev)) #mode(subc2[, 1]) <- "numeric"; mode(subc2[, 3]) <- "numeric" subc1 <- copy(subc2) ind <- which(titanResults$ClonalCluster == 2) subc1[ind, CopyNumber := 2] subc1[ind, TITANcall := "HET"] subc1[, "Prevalence"] <- subc1Prev } ## Add subclone 1, 2 and 3 if they are defined outMat <- data.table(Subclone1 = subc1) if (exists("subc2")){ outMat <- cbind(outMat, Subclone2 = subc2) } #if (exists("subc3")){ # outMat <- cbind(outMat, Subclone3 = subc3, stringsAsFactors = FALSE) #} return(outMat) } TitanCNA/R/zzz.R0000644000175200017520000000011314710220437014351 0ustar00biocbuildbiocbuild.onLoad <- function(lib, pkg) { library.dynam("TitanCNA", pkg, lib) } TitanCNA/README.md0000644000175200017520000001425114710220437014457 0ustar00biocbuildbiocbuild[![Build Status](https://travis-ci.org/gavinha/TitanCNA.svg?branch=master)](https://travis-ci.org/gavinha/TitanCNA) # *TitanCNA* TitanCNA a R/Bioconductor package for analyzing subclonal copy number alterations (CNA) and loss of heterozygosity (LOH) in whole genome and exome sequencing of tumours. Ha, G., et al. (2014). [TITAN: Inference of copy number architectures in clonal cell populations from tumour whole genome sequence data. Genome Research, 24: 1881-1893.](http://genome.cshlp.org/content/24/11/1881) (PMID: 25060187) ## Contact Gavin Ha Fred Hutchinson Cancer Research Center contact: or Date: January 2, 2019 Website: [GavinHaLab.org](https://gavinhalab.org/) ## Table of Contents * [Links](#links) * [News](#news) * [Installation](#installation) * [Usage](#usage) * [Vignette in TitanCNA R package](#vignette-in-titancna-r-package) * [Acknowledgements](#acknowledgements) * [License](#software-license) ## Links Snakemake Workflow: https://github.com/gavinha/TitanCNA/tree/master/scripts/snakemake **10X Snakemake Workflow:** https://github.com/gavinha/TitanCNA_10X_snakemake Google Groups: https://groups.google.com/forum/#!forum/titancna TitanCNA website: http://compbio.bccrc.ca/software/titan/ KRONOS TITAN Workflow: https://github.com/MO-BCCRC/titan_workflow Publication in Genome Research: http://genome.cshlp.org/content/24/11/1881 ## News (See [NEWS](NEWS) for previous version notes) ### August 9, 2018 Improved parameter inference by handling errors and allowing EM to continue until convergence. This fixes runs that previously would fail because samples had very low tumor content. ### July 26, 2018 Snakemake workflow for 10X Genomics whole genome sequencing data is now included in another Git repo. https://github.com/gavinha/TitanCNA_10X_snakemake ### TitanCNA version 1.17.1 changes 1) New functions: - `correctIntegerCN()`: recomputes high-level copy number that is capped by the maximum CN state. Performs two tasks - (1) correct log ratio based on purity and ploidy, and then convert to decimal CN value; (2) Correct bins and segments in which the original predicted integer copy number was assigned the maximum CN state; bins and segments for all of chromosome X are also corrected, if provided in the input. 2) Modified functions: - `plotSegmentMedians()` and `plotCNlogRByChr()`: includes argument to show color-coding for corrected copy number; defaults to TRUE for this argument. 3) Removed functions/manual/dependencies: - `extractAlleleReadCounts()` - `Rsamtools` dependency ### TitanCNA version 1.15.0 changes 1) 10X Genomics analysis - Please see [scripts](scripts/) for instructions on running the 10X Genomics analysis. 2) New script to help **select optimal solutions**. Please see [scripts/R_scripts](https://github.com/gavinha/TitanCNA/tree/master/scripts/R_scripts) 3) Added snakemake pipeline for entire TITAN workflow Please see [scripts/snakemake](scripts/snakemake). 4) New function: - `plotSegmentMedians()` - `loadHaplotypeAlleleCounts()`: loads input allele counts with phasing information - `plotHaplotypeFraction()`: results from 10X Genomics WGS data with phasing of haplotype blocks 5) Modified features (no changes for user-accessible functions): - updateParameters: coordinate descent estimate of ploidy update uses previously estimated normal parameter from the same corodinate descent iteration ; leads to faster convergence ## Installation ### Install TitanCNA R package from github From within R-3.3.2 or higher, ``` install.packages("devtools") library(devtools) install_github("gavinha/TitanCNA") ``` ### Install TitanCNA from Bioconductor From within R-3.3.2 or higher, ``` if (!requireNamespace("BiocManager", quietly=TRUE)) install.packages("BiocManager") BiocManager::install("TitanCNA") ``` ### Install other dependencies 1. Install the HMMcopy suite Please follow instructions on the HMMcopy GitHub . 2. Install ichorCNA Please follow instructions on the ichorCNA GitHub Wiki . ## Usage R scripts are provided to run the R component of the TITAN analysis using the TitanCNA R/Bioconductor package. Please go to the [scripts](scripts/) directory and look at the README there for more details. ### Snakemake workflow A [snakemake](scripts/snakemake) is also provided in this repo. This workflow will run the TITAN a set of tumour-normal pairs, starting from the BAM files and generating TitanCNA outputs. It will also perform model selection at the end of the workflow to choose the optimal ploidy and clonal cluster solutions. ## Vignette in TitanCNA R package The PDF of the vignette can be accessed from R ``` library(TitanCNA) browseVignettes(package = "TitanCNA") ``` The path of the file can also be located using ``` pathToInstall <- system.file(package = "TitanCNA") pathToPdf <- paste0(pathToInstall, "/int/doc/TitanCNA.pdf) ``` The example provided will reproduce Figure 1 in the manuscript. However, it will be slightly different because the example is only based on the analysis of chr2, not genome-wide. ## Acknowledgements TitanCNA was developed by Gavin Ha while in the laboratories of Sohrab Shah (sshah@bccrc.ca) and Sam Aparicio (saparicio@bccrc.ca) at the Dept of Molecular Oncology, BC Cancer Agency, Vancouver, Canada. Yikan Wang and Daniel Lai have contributed code and discussions to this project. The KRONOS TITAN workflow was developed by Diljot Grewal () and Jafar Taghiyar (). HMMcopy was co-developed by Daniel Lai and Gavin Ha. TitanCNA was inspired by existing methods including [OncoSNP](https://sites.google.com/site/oncosnp/) and [PyClone](https://bitbucket.org/aroth85/pyclone/wiki/Home) ## Software License License: [GPLv3](LICENSE) TitanCNA R code is open source and R/Bioconductor package is under [GPLv3](LICENSE). This applies to the v1.9.0 and all subsequent versions within and obtained from Bioconductor. Users who are using TitanCNA earlier than v1.9.0 not for the purpose of academic research should contact gavinha@broadinstitute.org, sshah@bccrc.ca, and prebstein@bccancer.bc.ca to inquire about previous licensing. 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.Xd¾Û®š„EÛ¿8qçcJ´gÂÔE$ÍxŽœf¼ˆé¤m7ÓÉWÀ×cý”ž:¦Qu<¸d1‚5FÏ5pÀ>/Ué—F…˜ºÚ'&7J …ÑWi|ì¯a}ªh›àÃxÌÍùéÛôi Š^eèØÅŽ™GÔx ©~aª­Á‡;œ H ö‘þê*»3±¿ldÁ¯1»¶²ÃK¯'´tUH±Øßtˆ~R¥·ðÖG;ažãäã¹ Ü/{¬·í0P=·J¿Û¸éæ´ŠÑ?̳³ÖYæd¹ö†CMRØúH^psN%4 å|{&ÕŒEÞ‹8xÉÖ?(º©Sž+ì¿V„áËþËšýAèÐ$ò¦½à²"cà?Óã;þÅŠ?é'~y çÖvÖ”JD—œFV1¨Øt¬Lx/Ô¶Q-shÀö‰«=÷ÿäâ k‘,áT(7œâ¦åÇNÝpæ`…4Y¾š™¡d ¿|iˆ4¨P¼Ø§Iò@:-`$AŠÉ !ÿʰ®ŸÓ ÁøJMæ¿´|X±ÛÉ|Ð'ª¶ˆKDV†šÇ|ÃAé—êÁâ˜k•LS¯Î… ‘”¶ù¹‹:zÎDŠžŒó›Ú=šú {5¼§{k†ÑÏþdï¢èí ë‰ÂfãM…Øk~ÇUÜ ‹£bĨ!á7ÁgâA ~Oø(âÆY¿¢=Ûc§±Y1DzßQÄcVŒÁú1votGˆ¯ 6¾æñElHápŸm9‰]›>ÕÒŒƒŒgÖÆ'.RQQo¦¢Ú²JEEÅ´Öh©¨©¶­¹å–¹í©­­X®wÛš˜þg‘~mñ²­…™…¥Ñ½ÿtÑXZYjl¬@gg_ÑÄÚÎ|};÷¬Ì4þÏpT›þÓ·ÍÖÊAÔÒè¾Éƒµ/Œkm³ÛÚÇêjÝßÿ±âÖ[÷Œ<øÏNnþOçöÛFvF¢vFÆ÷Lþ_=¦¶k[ü`µ°´3±]ÛYÑ&÷Lÿë8¨¨XÿÓþý§ýÿsþÏpÿØHØ §#(TitanCNA/data/datalist0000644000175200017520000000003714710220437015636 0ustar00biocbuildbiocbuildEMresults: convergeParams data TitanCNA/inst/0000755000175200017520000000000014710322267014156 5ustar00biocbuildbiocbuildTitanCNA/inst/CITATION0000644000175200017520000000325414710220437015313 0ustar00biocbuildbiocbuildcitHeader("To cite the 'TitanCNA' package, please use:") year <- sub(".*(2[[:digit:]]{3})-.*", "\\1", meta$Date, perl = TRUE) vers <- paste("R package version", meta$Version) citEntry(entry="Article", title = "TITAN: Inference of copy number architectures in clonal cell populations from tumour whole genome sequence data.", author = personList(as.person("G. Ha"), as.person("A. Roth"), as.person("A. Khattra"), as.person("J. Ho"), as.person("D. Yap"), as.person("L.M. Prentice"), as.person("N. Melnyk"), as.person("A. McPherson"), as.person("A. Bashashati"), as.person("E. Laks"), as.person("J. Biele"), as.person("J. Ding"), as.person("A. Le"), as.person("J. Rosner"), as.person("K. Shumansky"), as.person("M.A. Marra"), as.person("D.G. Huntsman"), as.person("S.A.J.R. Aparicio"), as.person("S.P. Shah")), journal = "Genome Research", volume = "24", number = "11", year = "2014", pages = "1881-1893", textVersion = paste("Ha et al. (2014)", "TITAN: Inference of copy number architectures in clonal cell populations from tumour whole genome sequence data.", "Genome Research 24(11):1881-1893.") ) TitanCNA/inst/doc/0000755000175200017520000000000014710322267014723 5ustar00biocbuildbiocbuildTitanCNA/inst/doc/TitanCNA.R0000644000175200017520000001701314710322267016451 0ustar00biocbuildbiocbuild### R code from vignette source 'TitanCNA.Rnw' ################################################### ### code chunk number 1: TitanCNA.Rnw:76-81 ################################################### library(TitanCNA) infile <- system.file("extdata", "test_alleleCounts_chr2.txt", package = "TitanCNA") data <- loadAlleleCounts(infile, genomeStyle = "NCBI") names(data) ################################################### ### code chunk number 2: TitanCNA.Rnw:90-96 ################################################### tumWig <- system.file("extdata", "test_tum_chr2.wig", package = "TitanCNA") normWig <- system.file("extdata", "test_norm_chr2.wig", package = "TitanCNA") gc <- system.file("extdata", "gc_chr2.wig", package = "TitanCNA") map <- system.file("extdata", "map_chr2.wig", package = "TitanCNA") cnData <- correctReadDepth(tumWig, normWig, gc, map, genomeStyle = "NCBI") head(cnData) ################################################### ### code chunk number 3: TitanCNA.Rnw:103-105 ################################################### logR <- getPositionOverlap(data$chr, data$posn, cnData) data$logR <- log(2^logR) #transform the log ratio to natural logs ################################################### ### code chunk number 4: TitanCNA.Rnw:115-117 ################################################### data <- filterData(data, c(1:22, "X", "Y"), minDepth = 10, maxDepth = 200, positionList = NULL, centromere = NULL, centromere.flankLength = 10000) ################################################### ### code chunk number 5: TitanCNA.Rnw:125-131 ################################################### numClusters <- 2 params <- loadDefaultParameters(copyNumber = 5, numberClonalClusters = numClusters, symmetric = TRUE, hetBaselineSkew = 0, alleleEmissionModel = "binomial", data = data) params ################################################### ### code chunk number 6: TitanCNA.Rnw:145-147 (eval = FALSE) ################################################### ## params$ploidyParams$phi_0 <- 2 # for diploid or ## params$ploidyParams$phi_0 <- 4 # for tetraploid/ployploid ################################################### ### code chunk number 7: TitanCNA.Rnw:152-155 ################################################### K <- length(params$genotypeParams$alphaKHyper) params$genotypeParams$alphaKHyper <- rep(500, K) params$ploidyParams$phi_0 <- 1.5 ################################################### ### code chunk number 8: TitanCNA.Rnw:163-165 (eval = FALSE) ################################################### ## library(doMC) ## registerDoMC(cores = 4) #use 4 cores on a single machine ################################################### ### code chunk number 9: TitanCNA.Rnw:180-187 ################################################### convergeParams <- runEMclonalCN(data, params, maxiter = 3, maxiterUpdate = 50, useOutlierState = FALSE, txnExpLen = 1e15, txnZstrength = 5e5, normalEstimateMethod = "map", estimateS = TRUE, estimatePloidy = TRUE) names(convergeParams) ################################################### ### code chunk number 10: TitanCNA.Rnw:207-209 ################################################### optimalPath <- viterbiClonalCN(data, convergeParams) head(optimalPath) ################################################### ### code chunk number 11: TitanCNA.Rnw:220-230 ################################################### results <- outputTitanResults(data, convergeParams, optimalPath, filename = NULL, posteriorProbs = FALSE, subcloneProfiles = TRUE, correctResults = TRUE, proportionThreshold = 0.05, proportionThresholdClonal = 0.05, is.haplotypeData = FALSE) names(results) head(results$corrResults) ## corrected results convergeParams <- results$convergeParam ## use corrected parameters results <- results$corrResults ## use corrected results ################################################### ### code chunk number 12: eval ################################################### segs <- outputTitanSegments(results, id = "test", convergeParams, filename = NULL, igvfilename = NULL) head(segs) ################################################### ### code chunk number 13: eval ################################################### # get the estimated tumor ploidy ploidy <- tail(convergeParams$phi, 1) # get the estimated normal normal <- tail(convergeParams$n, 1) # apply tumor purity and ploidy correction corrIntCN.results <- correctIntegerCN(results, segs, 1 - normal, ploidy, maxCNtoCorrect.autosomes = 8, maxCNtoCorrect.X = NULL, correctHOMD = FALSE, minPurityToCorrect = 0.2, gender = "female", chrs = 2) head(corrIntCN.results$segs) # re-assign to results and segs objects results <- corrIntCN.results$cn segs <- corrIntCN.results$segs ################################################### ### code chunk number 14: TitanCNA.Rnw:340-342 (eval = FALSE) ################################################### ## outparam <- paste("test_cluster02_params.txt", sep = "") ## outputModelParameters(convergeParams, results, outparam, S_Dbw.scale = 1) ################################################### ### code chunk number 15: TitanCNA.Rnw:362-363 (eval = FALSE) ################################################### ## outputModelParameters(convergeParams, results, outparam, S_Dbw.scale = 10) ################################################### ### code chunk number 16: TitanCNA.Rnw:373-379 ################################################### ploidy <- tail(convergeParams$phi, 1) ploidy normal <- tail(convergeParams$n, 1) normal plotCNlogRByChr(results, segs = segs, chr = 2, ploidy = ploidy, normal = normal, ylim = c(-2, 2), cex = 0.25, xlab = "", main = "Chr 2") ################################################### ### code chunk number 17: TitanCNA.Rnw:392-394 ################################################### plotAllelicRatio(results, chr = 2, ylim = c(0, 1), cex = 0.25, xlab = "", main = "Chr 2") ################################################### ### code chunk number 18: TitanCNA.Rnw:408-413 ################################################### norm <- tail(convergeParams$n, 1) norm # estimated normal contamination 1 - convergeParams$s[, ncol(convergeParams$s)] # estimated cellular prevalence plotClonalFrequency(results, chr = 2, normal = norm, ylim = c(0, 1), cex = 0.25, xlab = "", main = "Chr 2") ################################################### ### code chunk number 19: TitanCNA.Rnw:422-423 ################################################### plotSubcloneProfiles(results, chr = 2, cex = 1, spacing = 2, main = "Chr 2") ################################################### ### code chunk number 20: TitanCNA.Rnw:431-433 ################################################### plotSegmentMedians(segs, chr=2, resultType = "LogRatio", plotType = "CopyNumber", plot.new = TRUE, ylim = c(0, 4), main="Chr 2") ################################################### ### code chunk number 21: TitanCNA.Rnw:440-441 ################################################### toLatex(sessionInfo()) TitanCNA/inst/doc/TitanCNA.Rnw0000644000175200017520000010163314710220437017014 0ustar00biocbuildbiocbuild% \VignetteIndexEntry{TitanCNA} % \VignetteDepends{TitanCNA, foreach} % \VignetteKeywords{Subclonal copy number CNA LOH clonal genome sequencing tumours cancer} % \VignettePackage{HMMcopy} \documentclass[letterpaper]{article} \usepackage{natbib} \usepackage{fullpage} \usepackage{amsmath, amsthm, latexsym} \usepackage{url} \usepackage[utf8]{inputenc} \title{TITAN: Subclonal copy number and LOH prediction from whole genome sequencing of tumours} \author{Gavin Ha} \date{\today} \begin{document} \SweaveOpts{concordance=TRUE} \setkeys{Gin}{width=\textwidth} \maketitle \tableofcontents \section{Introduction} TITAN is a probabilistic framework for predicting regions of copy number alterations (LOH) and loss of heterozygosity (LOH) events in tumour whole genome sequencing (WGS) data. The model simultaneously estimates the cellular prevalence, proportion of tumour sample containing the event, and clonal cluster memberships. The statistical framework was designed based on the principles that the observed sequencing signal is an aggregated measure of multiple heterogeneous cellular populations including normal and tumour subpopulations and sets of genetic aberrations are observed at similar cellular prevalence if these events co-occurred in the same clone due to punctuated clonal expansions \cite{Greaves2012}. The TITAN software is part of an accompanying manuscript where mathematical details are presented \cite{Ha2013}. The observed measurements are modeled as generated from a composite of three cell populations \cite{Yau2010}, consisting normal cells at global proportion $n$; tumour cells with normal genotype at proportion $(1-n)*s_{z}$; and tumour cells with aberrant genotype at proportion $(1-n)*(1-s_{z})$. $s_{z}$ is the proportion of tumour cells that is diploid heterozygous (and therefore normal) at the locus. Thus, $(1-s_{z})$ is the proportion of the tumour population containing the event, or we define as the cellular prevalence. We assume multiple somatic events share similar cellular prevalence and thus can be assigned to one of a finite number of clonal clusters, $z\in Z$. The input data to TITAN are tumour read depth and allele counts. The read depth is corrected for GC content and mappability biases using the Bioconductor R package HMMcopy. Then, the log ratio between tumour and normal corrected depths is computed. The log ratio is model using a mixture of Gaussians were the mean parameter is a funtion of the cellular prevalence, normal proportion, and tumour ploidy; the variance is also unknown and estimated. The allele counts are transformed to allelic ratios, which is defined as the reference read count divided by depth or proportion of reference reads at a locus. Allelic ratios are modeled using a binomial distribution \cite{Ha2012} with the success parameter being a function of cellular prevalence and normal contamination. TITAN is implemented as a two-factor hidden Markov model (HMM) where the hidden genotypes and the hidden clonal cluster memberships are the two Markov chains. The state space is expanded as the joint genotype and clonal cluster states. The output of TITAN is a list of CNA and LOH events, with accompanying parameter estimates of normal proportion, the cellular prevalence and clonal population cluster membership for each event. TITAN estimates the cellular prevalence (proportion of tumour cells with the tumour genotype) based on a fixed number of clonal clusters. Users are required to run TITAN on a tumour sample for a range of clonal clusters in parallel. We advise users to use a range of 1 to 5. When results for the 5 jobs are generated, one for each fixed number of clusters, each parameter output file will contain an S\_Dbw Validity Index score. The run for a tumour sample that has the lowest S\_Dbw score is the optimal result and the corresponding number of clonal clusters is the optimal one. This vignette will detail an example run of TITAN for only 2 clonal clusters of chromosome 2 of a triple negative breast cancer sample \cite{Ha2012,Ha2013}. Once again, for real data, users should repeat the \textit{TITAN} for additional clonal clusters and then select the optimal run using the minimum S\_Dbw Validity index. \section{Analysis Workflow Overview} \begin{enumerate} \item The data points of interest are the germline heterozygous SNP loci identified in the matched normal WGS sample. This is a pre-processing step that is completed by the user, and is outside of the scope of this R package. \item At these loci, the read depth, reference read count and non-reference read count are extracted from the tumour WGS sample. This step is completed outside of the R package \item The read depth are normalized for GC content and mappability biases using the \textit{HMMcopy} R package. \textit{TITAN} uses a wrapper for the function in \textit{HMMcopy} to accomplish this. \item \textit{TITAN} requires as input, the read counts and normalized read depth to estimate model parameters and infer subclonal CNA/LOH. \item For real data, repeat \textit{TITAN} analysis for a range of clonal clusters. \end{enumerate} \section{Model training and parameter estimation} TITAN uses the Expectiation-Maximization algorithm to train the model and estimate parameters for cellular prevalence, normal proportion and tumour ploidy. In the E-step, the forwards-backwards algorithm is employed, making a call to a C implementation for faster computation. In the M-step, parameters are estimated using maximum a posteriori (MAP). The various parameters TITAN uses the Viterbi algorithm to find the optimal state sequence path of genotype and clonal cluster membership for each data point. \section{Extracting tumour and normal read depth} TITAN requires the read depth from the tumour and normal WGS samples. This is done using a tool, outside of R, distributed as part of the \textit{HMMcopy Suite} available at \url{http://compbio.bccrc.ca/software/hmmcopy/}. In short, the suite has tools to: \begin{itemize} \item Obtain high resolution bin counts for large ($\approx$ 250GB) BAM files within a few hours. \item Obtain GC content for bins from standard FASTA files within minutes for a human genome. \item Obtain average mappability for bins from BigWig within minutes, or FASTA files within a day for a human genome. \end{itemize} For TITAN, the user will need to generate the read depth files for the tumour and normal samples in the form of WIG files. Also required, and is provided in the \textit{HMMcopy suite} for the GRCh37-lite reference genome, are the GC content and mappability scores WIG files. Please refer to the instructions on the \textit{HMMcopy suite} website for preparing these files. \section{TITAN analysis} Users should run TITAN once for each setting of the number of clonal clusters, ranging from 1 to 5. Although higher number of clonal clusters can be used, in practice, the sequencing coverage of 30-50X, analyzing more than 5 clonal clusters may not produce accurate results. For each run of TITAN on real data with approximately 2 million loci across all chromosomes and for 5 clonal clusters, the maximum memory requirement is approximately 24Gb. \subsection{Loading the data} Load the provided text file for the allele counts for chromosome 2 of a breast cancer sample \cite{Ha2012}. The format of the file must be 6 columns: chromosome, position, reference base, reference read counts, non-reference base, non-reference read counts. A list object with 6 components of equal size/lengths is returned. <<>>= library(TitanCNA) infile <- system.file("extdata", "test_alleleCounts_chr2.txt", package = "TitanCNA") data <- loadAlleleCounts(infile, genomeStyle = "NCBI") names(data) @ Users can specify the desired chromosome naming convention by using the \verb|genomeStyle| argument. Using \verb|NCBI| will use chromosome names such as 1, 2, 3, ..., X, while using \verb|UCSC| will use names such as chr1, chr2, chr3, ..., chrX. Note that it does not matter what the chromosome convention was originally; using the \verb|genomeStyle| argument will return the desired convention. \subsection{Correct GC content and mappability biases} Correct GC content and mappability biases using a wrapper function that calls uses a function similar to the \textit{HMMcopy} package R function, \textit{correctReadcount}. Here, 4 wig files are required: tumour, normal, GC content, and mappability score. The wrapper will apply the correction sub-routines and compute the log ratio as log2(tumour/normal). <<>>= tumWig <- system.file("extdata", "test_tum_chr2.wig", package = "TitanCNA") normWig <- system.file("extdata", "test_norm_chr2.wig", package = "TitanCNA") gc <- system.file("extdata", "gc_chr2.wig", package = "TitanCNA") map <- system.file("extdata", "map_chr2.wig", package = "TitanCNA") cnData <- correctReadDepth(tumWig, normWig, gc, map, genomeStyle = "NCBI") head(cnData) @ For real data, users can use the genome-wide GC content and mappability score for 1kb windows. The two files can be found compressed in data/GRCh37-lite.tar.gz of the git repository. These WIG files were generated from the reference GRCh37-lite.fasta; the tumour and normal BAM files used for generating the tumour and normal WIG files in the preprocessing steps MUST also use this same reference. Otherwise, new GC and map wig files will need to be created as per instructions on \url{http://compbio.bccrc.ca/software/hmmcopy/} Then, find the log ratio at each position of interest (germline heterozygous SNPs) given in the object "data". Then transform the log ratios to natural logs instead of log base 2. Remove \verb|logR| and \verb|cnData| objects to save memory. <<>>= logR <- getPositionOverlap(data$chr, data$posn, cnData) data$logR <- log(2^logR) #transform the log ratio to natural logs @ \subsection{Filter the data} Filter the data for low and high depth positions and positions with NA's. For ease of analysis, TITAN converts chromosome X->23 and Y->24. Do not worry, in the final output, "X" and "Y" will be in the output. Optionally, \begin{itemize} \item \verb|positionList|: data.frame containing a list of positions can be passed as an argument, specifying which positions to use. \item \verb|centromeres|: data.frame with 3 columns - chr, start, stop that correspond to centromere regions. This argument can actually accept any regions that you wish to exclude. \item \verb|centromere.flankLength|: the number of base pairs to the left and right of each region in \verb|centromeres| that you which to further exclude. \end{itemize} <<>>= data <- filterData(data, c(1:22, "X", "Y"), minDepth = 10, maxDepth = 200, positionList = NULL, centromere = NULL, centromere.flankLength = 10000) @ \subsection{Loading the initial parameters} Load the default parameters using a specified maximum copy number \textit{TITAN} will consider. Here, 5 is used but up to 8 copies can be specified, however, running time and memory performance hits will be incurred. Here, you will also specify the number of clonal clusters to use for the TITAN run. This is where the number of clusters will be specified when running for 1,2,3,4, or 5 clonal cluster for real data. In general, the default parameters will work well with real, full datasets of whole genome sequencing of tumour samples. Including the loaded \verb|data| from the previous step will help inform the baseline allelic ratio parameters; this is recommended when using \verb|symmetric| genotypes. \verb|hetBaselineSkew| is the allelic reference skew for heterozygous states (e.g. 1:1, 2:2, 3:3). This value is the additive to baseline allelic ratios, for example, when \verb|hetBaselineSkew=0.05|, then the heterozygous allelic ratio is expected to be 0.55. The \verb|alleleEmissionModel| is specified as \verb|"binomial"| or \verb|"Gaussian"| (not fully implemented yet; please use binomial). <<>>= numClusters <- 2 params <- loadDefaultParameters(copyNumber = 5, numberClonalClusters = numClusters, symmetric = TRUE, hetBaselineSkew = 0, alleleEmissionModel = "binomial", data = data) params @ \verb|params| is a list object containing 4 sets of parameters, each as a component: \begin{itemize} \item \verb|genotypeParams|: Parameters for copy number and allelic ratios genotype states \item \verb|normalParams|: Parameters for normal contamination \item \verb|ploidyParams|: Parameters for average tumour ploidy \item \verb|cellPrevParams|: Parameters for modeling subclonality: clonal clusters and cellular prevalence \item \verb|data|: Input data frame to help determine the prior diploid heterozygous baseline allelic ratio noise \end{itemize} Analysis of copy number by \textit{TITAN} is subject to tumour ploidy. TITAN attempts to estimate this value globally and is accurate in most cases. However, the issue is that, from the signals observed in the data, \textit{TITAN} cannot distinguish between diploid (2 global copies) and tetraploidy (4 global copies) because the data can explain both situations. Therefore, in general, if the user is aware that a sample is ployploid, then TITAN should be run with the ploidy initialization of 2 and also for initialization of 4. If the user is unaware of the ploidy status of the sample, then inspection of a TITAN run at ploidy initialization of 2 can help. If this run has many large, prominent regions of inferred homozygous deletions, then it is likely that this sample is triploid or tetraploid. <>= params$ploidyParams$phi_0 <- 2 # for diploid or params$ploidyParams$phi_0 <- 4 # for tetraploid/ployploid @ Because this vignette is an example involving only one chromosome, the fewer loci in the analysis will give different results than for a sample with all chromosomes. For this example, we will modify the Gaussian variance hyperparameter (prior used in modeling the log ratios) to a less influential setting, making the analysis more suitable for one chromosome. Also, because we know the average tumour ploidy of the genome-wide sample is slightly less than 2, we will initialize the \verb|phi_0| to 1.5 so that it does not overfit to this one chromosome. <<>>= K <- length(params$genotypeParams$alphaKHyper) params$genotypeParams$alphaKHyper <- rep(500, K) params$ploidyParams$phi_0 <- 1.5 @ \subsection{Model training and parameter estimation} Parameter estimation in \textit{TITAN} uses the Expectation Maximization algorithm (EM) and forwards-backwards algorithm. This step generally requires parallelization to increase time performance. The \textit{TITAN} package uses the \textit{foreach} package which conveniently enables the user to use libraries, such as \textit{doMC} and \textit{doMPI}, to parallelize the training by chromosome. It is up to the user to decide which is the best library to use depending on the current system. For example, if one wishes to use multiple cores via forking on a single machine, <>= library(doMC) registerDoMC(cores = 4) #use 4 cores on a single machine @ Here is a little more detail regarding some important arguments: \begin{itemize} \item \verb|maxiter|: maximum number of EM iterations allowed. In practice, users should set it at 20 since it does not exceed 20. For this vignette to finish in a shorter time, we use 3. \item \verb|maxiterUpdate|: maximum number of coordinate descent iterations during the M-step when parameters are estimated. In practice, 1500 iterations should be used. \item \verb|txnExpLen|: influences prior probability of genotype transitions in the HMM. The higher, the lower tendency to change state. \item \verb|txnZstrength|: influences prior probability of clonal cluster transitions in the HMM. Larger values means lower tendency to change clonal cluster state. \item \verb|useOutlierState|: logical indicating whether an additional outlier state should be used. In practice, this usually is not necessary. \item \verb|normalEstimateMethod|: specifies how to handle normal proportion estimation. To estimate, use "map" which is maximum a posteriori. If you wish to not estimate this parameter, then use "fixed". This will default the normal proportion to whatever is specified in \verb|params$normalParams$n_0|. For example, if you know that this sample has absolutely no normal contamination, then use \verb|params$normalParams$n_0 <- 0| and set \verb|normalEstimateMethod="fixed"|. \item \verb|estimateS|: logical indicating whether to account for clonality and estimate subclonal events \item \verb|estimatePloidy|: logical indicating whether to estimate and account for tumour ploidy \end{itemize} <<>>= convergeParams <- runEMclonalCN(data, params, maxiter = 3, maxiterUpdate = 50, useOutlierState = FALSE, txnExpLen = 1e15, txnZstrength = 5e5, normalEstimateMethod = "map", estimateS = TRUE, estimatePloidy = TRUE) names(convergeParams) @ \verb|convergeParams| is a list object with components containing the converged parameters from the EM training, including posterior marginal responsibilities, log likelihood, and original parameter settings. \begin{itemize} \item \verb|n|: Converged estimate for normal contamination parameter. \verb|numeric array| containing estimates at each EM iteration. \item \verb|s|: Converged estimate(s) for cellular prevalence parameter(s). This value is defined as the proportion of tumour sample that does \emph{not} contain the aberrant genotype. This will contrast what is output in \verb|outputTitanResults|. \verb|numeric array| containing estimates at each EM iteration. If more than one cluster is specified, then \verb|s| is a \verb|numeric matrix|. \item \verb|var|: Converged estimates for variance parameter of the Gaussian mixtures used to model the log ratio data. \verb|numeric matrix| containing estimates at each EM iteration. \item \verb|phi|: Converged estimate for tumour ploidy parameter. \verb|numeric array| containing estimates at each EM iteration. \item \verb|piG|: Converged estimate for initial genotype state distribution. \verb|numeric matrix| containing estimates at each EM iteration. \item \verb|piZ|: Converged estimate for initial clonal cluster state distribution. \verb|numeric matrix| containing estimates at each EM iteration. \item \verb|muR|: Mean of binomial mixtures computed as a function of \verb|s| and \verb|n|. \verb|numeric matrix| containing estimates at each EM iteration. See References for mathematical details. \item \verb|muC|: Mean of Gaussian mixtures computed as a function of \verb|s|, \verb|n|, and \verb|phi|. \verb|numeric matrix| containing estimates at each EM iteration. See References for mathematical details. \item \verb|loglik|: Posterior Log-likelihood that includes data likelihood and the priors. \verb|numeric array| containing estimates at each EM iteration. \end{itemize} \subsection{Find the genotype and clonal cluster state paths} Viterbi algorithm is used to return the optimal genotype/clonal cluster state path. After running EM, use the converge parameters and the input data to compute the optimal segmentation results. <<>>= optimalPath <- viterbiClonalCN(data, convergeParams) head(optimalPath) @ It is difficult to interpret the output of this function directly. The user should use the function \verb|outputTitanResults| to format the results. \subsection{Format and print results to file} \subsubsection{Position-specific Copy Number Results} Position-specific results that includes genotype, clonal cluster, and cellular prevalence estimates. The posterior probabilities at each position can optionally be returned. The results can be output to a file if a file name is specified for the \verb|filename| argument. <<>>= results <- outputTitanResults(data, convergeParams, optimalPath, filename = NULL, posteriorProbs = FALSE, subcloneProfiles = TRUE, correctResults = TRUE, proportionThreshold = 0.05, proportionThresholdClonal = 0.05, is.haplotypeData = FALSE) names(results) head(results$corrResults) ## corrected results convergeParams <- results$convergeParam ## use corrected parameters results <- results$corrResults ## use corrected results @ The elements of this list contains the following: \begin{enumerate} \item \verb|results|: TITAN results, uncorrected for cluster number and parameters \item \verb|corrResults|: TITAN results, corrected by removing empty clusters and parameters adjusted accordingly. \item \verb|convergeParams|: Corrected parameter object \end{enumerate} When \verb|correctResults=TRUE|, the results will be post-processed to exclude clonal clusters that have fewer genomic alterations. Users can specify the minimum proportion of the genome altered for any subclonal cluster using \verb|proportionThreshold| and the minimum proportion of clonal events for the clonal (highest cellular prevalence) cluster using \verb|proportionThresholdClonal|. The function returns the post-processed \verb|convergeParams| and \verb|corrResults| objects in a 2 element list. \verb|results| and \verb|CorrResults| have the following format: \begin{enumerate} \item \verb|Chr| \item \verb|Position| \item \verb|RefCount|: number of reads matching the reference base \item \verb|NRefCount|: number of reads matching the non-reference base \item \verb|Depth|: total read depth at the position \item \verb|AllelicRatio|: RefCount/Depth \item \verb|LogRatio|: log2 ratio between normalized tumour and normal read depths \item \verb|CopyNumber|: predicted TITAN copy number \item \verb|TITANstate|: internal state number used by TITAN; see supplementary table 2 in manuscript \item \verb|TITANcall|: interpretable TITAN state; string \{HOMD,DLOH,HET,NLOH,ALOH,ASCNA,BCNA,UBCNA\}, see supplementary table 2 in manuscript \item \verb|ClonalCluster|: predicted TITAN clonal cluster; lower cluster numbers represent clusters with higher cellular prevalence \item \verb|CellularPrevalence|: proportion of tumour cells containing event; not to be mistaken as proportion of sample (including normal) \item \verb|Subclone1.CopyNumber|: Copy number profile for Subclone 1 \item \verb|Subclone1.TITANcall|: TITAN state for Subclone 1 \item \verb|Subclone1.Prevalence|: Subclonal prevalence for Subclone 1 \item \verb|Subclone2.CopyNumber|: Copy number profile for Subclone 2 \item \verb|Subclone2.TITANcall|: TITAN state for Subclone 2 \item \verb|Subclone2.Prevalence|: Subclonal prevalence for Subclone 2 \end{enumerate} %For haplotype-based copy number using phasing information, use \verb|is.haplotypeData=TRUE|. Then, additional columns are included: %\begin{enumerate} % \item \verb|HaplotypeRatio|: haplotype-based fraction if analyzing haplotype-based %copy number % \item \verb|HaplotypeCount|: % \item \verb|HaplotypeDepth|: Total coverage % \item \verb|PhaseSet|: An identifier indicating the original haplotype phase block %\end{enumerate} \subsubsection{Copy number segments} Since version 1.10.1, users can directly generate segments and output these to files. There are two output files: 1) Segments with detailed information, and 2) Segments compatible for loading into the Integrative Genomics Viewer (IGV) application. These filenames can be specified in arguments \verb|filename| and \verb|igvfilename| <>= segs <- outputTitanSegments(results, id = "test", convergeParams, filename = NULL, igvfilename = NULL) head(segs) @ The definitions of the columns of the segment object \verb|segs| are the following: \begin{enumerate} \item \verb|Sample|: Name of sample \item \verb|Chromosome|, \verb|Start_Position.bp.|, \verb|End_Position.bp.|: Coordinates of segment \item \verb|Length.snps.|: Number of SNPs in the segment \item \verb|Median_Ratio|: Median allelic ratio across SNPs in the segment \item \verb|Median_logR|: Median log ratio across SNPs in the segment \item \verb|TITAN_state|: Same as defined above \item \verb|TITAN_call|: Same as defined above \item \verb|Copy_Number|: Same as defined above \item \verb|MinorCN|: Copy number of minor allele \item \verb|MajorCN|: Copy number of major allele \item \verb|Clonal_Cluster|: Same as defined above \item \verb|Cellular_Frequency|: Same as defined above \end{enumerate} \subsubsection{Adjusted Copy Number Results} New in version 1.17.1, copy number results can be further adjusted to reflect total integer and allelic copy number by correcting the HMM copy number states. The HMM normally supports a maximum copy number value of 8, but this correction will output an adjusted copy number based on the log ratio values. Users can specify the initial copy number state to correct using \verb|maxCNtoCorrect.autosomes|. For example, if \verb|maxCNtoCorrect.autosomes=8|, then all positions and segments with copy number \verb|>=8| will be corrected. If \verb|correctHOMD=TRUE|, then homozygous deletion (copy number of 0) calls will be adjusted to account for potential label-switching (i.e. missed HOMD call) and false positives (i.e. incorrect HOMD call). Finally, users can specify the minimum tumor content required to performed the tumor purity and ploidy correction. Samples with lower tumor conent will likely have noisier adjusted values since tumor purity is used in the correction. The correction is cmoputed based on the following formula from Ref\cite{Ha2013} using observed log ratio $l_t$ at position or segment $t$ and tumor purity $(1-n)$ and tumor ploidy $\phi$: \begin{eqnarray} l_t=\log\left(\frac{nc_{N}+\left(1-n\right)s_{z}c_{N}+\left(1-n\right)\left(1-s_{z}\right)c_t}{nc_{N}+\left(1-n\right)\phi}\right)\\ \hat{c_T}=\frac{2^{l_T}\left[nc_{N}+\left(1-n\right)\phi\right]-nc_{N}+\left(1-n\right)s_{z}c_{N}}{\left(1-n\right)\left(1-s_{z}\right)} \end{eqnarray} where $\hat{c_{t}}$ is the adjusted tumor copy number at position or segment $t$. <>= # get the estimated tumor ploidy ploidy <- tail(convergeParams$phi, 1) # get the estimated normal normal <- tail(convergeParams$n, 1) # apply tumor purity and ploidy correction corrIntCN.results <- correctIntegerCN(results, segs, 1 - normal, ploidy, maxCNtoCorrect.autosomes = 8, maxCNtoCorrect.X = NULL, correctHOMD = FALSE, minPurityToCorrect = 0.2, gender = "female", chrs = 2) head(corrIntCN.results$segs) # re-assign to results and segs objects results <- corrIntCN.results$cn segs <- corrIntCN.results$segs @ Both position-level (\verb|results|) and segment-level (\verb|segs|) results will have additional columns appended for the adjusted copy number results. The additional columns are the following: \begin{enumerate} \item \verb|logR_Copy_Number|: Purity and ploidy corrected log ratios that have been converted to a decimal-based copy number value. \item \verb|Corrected_Copy_Number|: Purity and ploidy corrected total copy number rounded to the nearest integer. \item \verb|Corrected_Call|: Copy number status of the total corrected copy number. \item \verb|Corrected_MajorCN|: Purity and ploidy corrected integer (rounded) major copy number value. \item \verb|Corrected_MinorCN|: Purity and ploidy corrected integer (rounded) minor copy number value. \end{enumerate} \subsubsection{Estimated Model Parameters} Model parameters and summary values such as the number of clonal clusters and their corresponding cellular prevalence, normal contamination, ploidy, and the S\_Dbw validity index for model selection later. <>= outparam <- paste("test_cluster02_params.txt", sep = "") outputModelParameters(convergeParams, results, outparam, S_Dbw.scale = 1) @ The format of the parameter output file is the following: \begin{enumerate} \item Normal contamination estimate: proportion of normal content in the sample; tumour content is 1 minus this number \item Average tumour ploidy estimate: average number of estimated copies in the genome; 2 represents diploid \item Clonal cluster cellular prevalence: Z denotes the number of clonal clusters; each value (space-delimited) following are the cellular prevalence estimates for each cluster \item Genotype binomial means for clonal cluster Z: set of 21 binomial estimated parameters for each specified cluster \item Genotype Gaussian means for clonal cluster Z: set of 21 Gaussian estimated means for each specified cluster \item Genotype Gaussian variance: set of 21 Gaussian estimated variances; variances are shared for across all clusters \item Number of iterations: number of EM iterations needed for convergence \item Log likelihood: complete data log-likelihood for current cluster run \item S\_Dbw dens.bw: density component of S\_Dbw index \item S\_Dbw scat: scatter component of S\_Dbw index \item S\_Dbw validity index: used for model selection; choose run with optimal number of clusters based on lowest S\_Dbw index \end{enumerate} Users may alter the \verb|S_Dbw.scale| argument to penalize higher number of clonal clusters. <>= outputModelParameters(convergeParams, results, outparam, S_Dbw.scale = 10) @ \subsection{Plotting the results} Plot the results using 3 built in functions. For each chromosome, there is a separate plot function for the log ratios (CNA), allelic ratios (LOH), and cellular prevalence. Each function adds to an existing plot. \subsubsection{Copy number alterations (log ratio)} Generate the figure of copy number alteration results by plotting the log ratios. Optionally, the data can be corrected by using the estimated \verb|ploidy|. Otherwise, use \verb|ploidy=NULL|. <>= ploidy <- tail(convergeParams$phi, 1) ploidy normal <- tail(convergeParams$n, 1) normal plotCNlogRByChr(results, segs = segs, chr = 2, ploidy = ploidy, normal = normal, ylim = c(-2, 2), cex = 0.25, xlab = "", main = "Chr 2") @ The Y-axis is based on log ratios. Log ratios are computed ratios between normalized tumour and normal read depths. Data points close to 0 represent diploid, above 0 are copy gains, below 0 are deletions. Bright Green - HOMD Green - DLOH Blue - HET, NLOH Dark Red - GAIN Red - ASCNA, UBCNA, BCNA \subsubsection{Loss of heterozygosity (allelic ratio)} The loss of heterozygosity (LOH) results is shown by plotting the allelic ratio. <>= plotAllelicRatio(results, chr = 2, ylim = c(0, 1), cex = 0.25, xlab = "", main = "Chr 2") @ The Y-axis is based on allelic ratios. Allelic ratios are computed as RefCount/Depth. Data points close to 1 represent homozygous reference base, close to 0 represent homozygous non-reference base, and close to 0.5 represent heterozygous. Normal contamination influences the divergence away from 0.5 for LOH events. Grey - HET, BCNA Bright Green - HOMD Green - DLOH, ALOH Blue - NLOH Dark Red - GAIN Red - ASCNA, UBCNA \subsubsection{Cellular prevalence and clonal clusters} One of the key features of \textit{TITAN} is the estimation of cellular prevalence and the inference of clonal cluster membership. The estimated normal proportion is required for this plot. This can be obtained from \verb|convergeParams|. <>= norm <- tail(convergeParams$n, 1) norm # estimated normal contamination 1 - convergeParams$s[, ncol(convergeParams$s)] # estimated cellular prevalence plotClonalFrequency(results, chr = 2, normal = norm, ylim = c(0, 1), cex = 0.25, xlab = "", main = "Chr 2") @ The Y-axis is the cellular prevalence that includes the normal proportion. Therefore, the cellular prevalence here refers to the proportion in the sample (including normal). Lines are drawn for each data point indicating the cellular prevalence. Heterozygous diploid are not shown because it is a normal genotype and is not categorized as being subclonal (this means 100\% of cells are normal). The black horizontal line represents the tumour content labeled as "T". Each horizontal grey line represents the cellular prevalence of the clonal clusters labeled as Z1, Z2, etc. Colours are the sames for allelic ratio plots. \subsubsection{Subclone profiles} New since TitanCNA v1.2.0, users can plot the copy number profiles for the predicted subclones. This function only works for solutions containing 1 or 2 clonal clusters. <>= plotSubcloneProfiles(results, chr = 2, cex = 1, spacing = 2, main = "Chr 2") @ Colours have the same definition as for the allelic ratio plots. \subsubsection{Segment medians} For a cleaner visualization of copy number results, users can plot segment means of total copy number and allelic copy number results <>= plotSegmentMedians(segs, chr=2, resultType = "LogRatio", plotType = "CopyNumber", plot.new = TRUE, ylim = c(0, 4), main="Chr 2") @ \section{Session Information} The version number of R and packages loaded for generating the vignette <>= toLatex(sessionInfo()) @ \bibliographystyle{plain} \bibliography{TitanCNA} \end{document} TitanCNA/inst/doc/TitanCNA.pdf0000644000175200017520000170500314710322267017025 0ustar00biocbuildbiocbuild%PDF-1.5 %ÐÔÅØ 1 0 obj << /Length 621 >> stream concordance:TitanCNA.tex:TitanCNA.Rnw:1 16 1 1 0 58 1 1 2 1 0 1 2 1 0 2 1 7 0 1 2 6 1 1 2 1 0 5 1 12 0 1 2 4 1 1 2 1 0 1 1 3 0 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X 6 2 2089398 T 4 X 6 2 2092916 C 8 X 15 2 2094375 A 9 X 11 2 2097742 G 8 X 3 2 2107841 G 5 X 10 2 2108129 C 7 X 13 2 2128088 G 10 X 15 2 2161349 T 13 X 17 2 2176408 G 11 X 13 2 2177202 C 15 X 6 2 2177404 T 7 X 13 2 2183758 G 9 X 14 2 2197683 A 10 X 5 2 2199690 A 8 X 10 2 2200792 G 24 X 11 2 2201543 A 14 X 6 2 2208664 G 11 X 4 2 2211277 C 15 X 0 2 2224976 A 26 X 11 2 2232276 T 9 X 0 2 2233695 C 13 X 1 2 2247441 C 12 X 1 2 2253246 C 12 X 8 2 2255442 G 20 X 4 2 2261964 T 11 X 4 2 2263672 A 5 X 3 2 2271672 A 3 X 4 2 2347038 G 10 X 9 2 2353600 G 8 X 2 2 2361206 G 10 X 13 2 2377794 G 12 X 5 2 2380503 T 2 X 5 2 2381640 C 3 X 5 2 2389510 G 1 X 17 2 2394285 A 10 X 6 2 2394322 G 14 X 4 2 2404093 G 6 X 6 2 2406595 C 23 X 7 2 2409835 G 1 X 4 2 2410636 C 26 X 3 2 2410832 G 21 X 7 2 2417525 C 16 X 3 2 2425644 G 6 X 9 2 2427181 T 10 X 9 2 2443296 G 9 X 5 2 2443646 C 9 X 3 2 2449190 C 14 X 1 2 2449376 C 8 X 0 2 2451503 T 18 X 6 2 2452542 G 17 X 3 2 2455918 C 13 X 6 2 2456465 G 7 X 28 2 2460239 C 7 X 4 2 2470270 A 10 X 4 2 2473678 T 16 X 2 2 2474748 A 17 X 12 2 2479185 A 12 X 4 2 2480292 G 17 X 15 2 2497760 T 1 X 8 2 2500735 G 5 X 9 2 2500923 T 21 X 2 2 2501484 C 5 X 12 2 2502490 T 1 X 6 2 2502491 G 0 X 6 2 2503501 C 13 X 12 2 2505104 C 25 X 7 2 2505592 A 3 X 1 2 2516699 T 29 X 5 2 2531618 G 8 X 16 2 2534928 G 21 X 4 2 2536428 A 6 X 4 2 2539811 T 7 X 10 2 2550037 C 15 X 10 2 2559860 C 22 X 13 2 2562834 A 6 X 10 2 2573350 G 4 X 0 2 2574837 A 18 X 6 2 2579232 G 12 X 0 2 2579711 A 4 X 6 2 2580348 C 11 X 6 2 2583705 G 15 X 7 2 2585573 G 8 X 11 2 2586032 C 9 X 7 2 2586418 G 7 X 2 2 2587714 G 12 X 15 2 2587788 G 10 X 5 2 2587831 G 8 X 4 2 2600483 A 12 X 13 2 2600741 G 18 X 4 2 2603158 G 5 X 5 2 2608298 C 13 X 9 2 2608341 T 22 X 7 2 2611119 G 9 X 10 2 2621103 G 1 X 1 2 2622120 C 2 X 1 2 2623753 A 5 X 2 2 2626053 T 2 X 2 2 2626411 C 0 X 0 2 2647221 G 16 X 11 2 2657884 G 11 X 14 2 2672646 C 3 X 1 2 2679328 T 1 X 2 2 2679409 C 4 X 0 2 2679869 T 4 X 11 2 2684385 C 6 X 7 2 2698292 C 1 X 1 2 2703993 C 0 X 0 2 2716261 A 10 X 2 2 2716447 T 8 X 1 2 2726845 C 4 X 6 2 2727398 C 12 X 5 2 2735640 A 9 X 6 2 2736669 C 2 X 2 2 2740218 G 12 X 3 2 2756083 T 5 X 2 2 2766630 G 4 X 7 2 2766940 C 9 X 4 2 2774826 A 9 X 2 2 2779590 C 3 X 3 2 2785551 G 8 X 7 2 2786710 C 1 X 1 2 2786988 C 10 X 5 2 2789287 T 13 X 9 2 2796392 C 2 X 1 2 2807808 T 8 X 9 2 2823005 C 5 X 5 2 2824428 C 10 X 5 2 2829529 G 1 X 0 2 2836421 G 9 X 2 2 2848727 A 0 X 0 2 2855752 A 12 X 12 2 2865746 A 12 X 14 2 2870032 G 9 X 7 2 2870622 G 6 X 2 2 2873632 G 1 X 5 2 2919584 A 0 X 2 2 2926608 T 14 X 8 2 2927354 T 17 X 7 2 2928913 T 13 X 4 2 2928929 C 17 X 7 2 2937302 A 11 X 8 2 2939646 A 14 X 10 2 2942617 T 11 X 12 2 2943688 C 2 X 4 2 2957642 A 16 X 4 2 2960604 T 13 X 8 2 2963510 A 17 X 1 2 2991185 A 14 X 4 2 2991842 C 5 X 1 2 3008830 A 8 X 3 2 3016871 G 4 X 4 2 3017018 G 9 X 18 2 3019214 A 0 X 0 2 3019965 C 2 X 6 2 3037242 G 2 X 3 2 3042401 T 2 X 1 2 3057076 G 3 X 2 2 3058894 A 3 X 4 2 3071296 T 6 X 4 2 3080415 A 10 X 11 2 3084583 T 7 X 4 2 3086837 T 3 X 5 2 3086873 C 7 X 4 2 3087346 C 1 X 0 2 3089915 A 5 X 2 2 3096142 G 14 X 1 2 3109991 A 7 X 1 2 3113601 G 2 X 3 2 3114060 G 3 X 1 2 3123924 A 4 X 1 2 3124131 T 6 X 5 2 3140270 G 3 X 7 2 3182497 G 0 X 2 2 3204357 T 1 X 0 2 3222369 T 2 X 4 2 3222903 C 5 X 2 2 3227871 G 7 X 3 2 3232537 T 6 X 4 2 3259878 A 0 X 0 2 3335057 T 6 X 1 2 3335744 A 2 X 4 2 3382603 A 2 X 1 2 3393516 T 5 X 0 2 3396116 G 18 X 12 2 3436011 G 4 X 0 2 3455909 G 10 X 4 2 3473457 T 2 X 2 2 3473973 A 10 X 1 2 3476516 G 3 X 2 2 3477079 G 7 X 1 2 3480509 A 19 X 7 2 3482954 G 14 X 4 2 3490743 G 9 X 0 2 3603367 C 7 X 1 2 3633115 T 6 X 4 2 3635217 G 0 X 1 2 3635795 T 13 X 2 2 3636326 T 8 X 1 2 3637589 C 10 X 3 2 3638944 T 4 X 1 2 3639823 C 5 X 5 2 3645759 A 11 X 5 2 3656466 C 2 X 0 2 3657176 T 4 X 0 2 3677976 C 2 X 9 2 3685186 C 3 X 5 2 3686871 A 7 X 4 2 3691783 G 3 X 4 2 3694048 C 1 X 0 2 3717004 T 18 X 5 2 3717541 T 19 X 8 2 3739620 C 8 X 0 2 3750101 G 5 X 4 2 3790302 T 10 X 11 2 3792069 A 14 X 11 2 3795398 A 8 X 0 2 3798435 C 5 X 6 2 3799271 A 10 X 3 2 3805188 G 4 X 3 2 3810121 T 15 X 7 2 3818308 T 20 X 7 2 3819183 T 5 X 2 2 3831434 C 8 X 3 2 3832264 A 7 X 0 2 3837737 G 4 X 7 2 3848233 T 12 X 8 2 3851177 C 11 X 3 2 3883745 C 13 X 5 2 3898448 C 5 X 6 2 3910148 G 4 X 5 2 3917354 G 6 X 0 2 3920300 G 10 X 1 2 3932183 T 19 X 11 2 3932790 A 8 X 10 2 3937129 T 15 X 9 2 3937436 G 2 X 2 2 3939948 G 9 X 15 2 3947094 G 4 X 10 2 3955713 A 7 X 1 2 3966134 G 2 X 3 2 3972209 A 12 X 7 2 3979440 A 2 X 4 2 3982777 T 10 X 10 2 3984932 G 7 X 7 2 3985112 A 11 X 4 2 3987526 T 10 X 4 2 3999379 T 4 X 8 2 3999980 G 9 X 0 2 4006519 T 2 X 4 2 4007537 C 3 X 4 2 4011443 A 12 X 19 2 4021395 C 9 X 6 2 4022938 A 6 X 3 2 4033158 C 7 X 13 2 4046039 G 6 X 1 2 4132315 C 7 X 6 2 4132532 C 4 X 5 2 4132955 T 9 X 10 2 4133229 C 8 X 11 2 4134367 G 2 X 2 2 4135289 A 6 X 5 2 4135735 C 3 X 4 2 4135867 G 4 X 7 2 4144456 A 6 X 3 2 4156372 G 10 X 15 2 4163865 T 5 X 3 2 4174248 T 18 X 10 2 4179017 T 7 X 6 2 4194973 T 2 X 7 2 4200572 A 0 X 12 2 4202455 T 14 X 6 2 4213306 T 10 X 6 2 4224225 C 5 X 14 2 4227311 C 6 X 8 2 4231835 T 4 X 2 2 4245720 T 9 X 6 2 4272343 G 4 X 11 2 4273980 A 9 X 11 2 4279020 A 9 X 7 2 4288416 G 4 X 4 2 4288783 G 6 X 8 2 4298192 G 3 X 11 2 4300418 A 4 X 12 2 4301446 C 9 X 12 2 4306652 G 15 X 6 2 4323087 G 3 X 2 2 4330904 C 17 X 13 2 4332010 C 1 X 9 2 4335798 T 3 X 2 2 4353649 A 9 X 1 2 4363055 G 7 X 5 2 4369228 G 4 X 10 2 4369699 T 11 X 6 2 4372639 G 14 X 5 2 4391114 G 14 X 9 2 4397862 A 7 X 8 2 4413634 C 11 X 9 2 4433971 C 23 X 4 2 4438983 G 7 X 13 2 4441121 A 9 X 3 2 4449719 A 24 X 2 2 4459541 T 10 X 7 2 4472691 T 7 X 3 2 4484000 G 7 X 11 2 4495274 G 13 X 15 2 4497670 A 5 X 3 2 4498278 G 16 X 17 2 4506327 C 7 X 18 2 4517196 C 16 X 6 2 4522690 A 10 X 5 2 4532067 G 3 X 3 2 4541240 G 8 X 11 2 4544550 C 14 X 5 2 4546313 C 17 X 4 2 4554100 G 0 X 7 2 4715353 G 5 X 8 2 4734086 G 5 X 0 2 4742324 T 2 X 3 2 4815656 C 7 X 9 2 4835069 C 1 X 11 2 4862300 A 2 X 22 2 4867231 C 2 X 9 2 4887151 A 3 X 8 2 4928049 C 1 X 2 2 4940856 T 23 X 10 2 4941141 C 31 X 7 2 4943439 G 9 X 2 2 4944259 T 5 X 15 2 4944965 C 12 X 6 2 4952160 G 4 X 8 2 4953268 T 6 X 4 2 4961544 A 16 X 9 2 4964082 G 14 X 8 2 5149319 A 20 X 4 2 5154902 T 7 X 9 2 5157189 T 7 X 8 2 5157268 T 8 X 5 2 5158292 A 12 X 6 2 5161159 G 0 X 4 2 5163428 G 14 X 18 2 5164076 G 10 X 4 2 5164552 G 14 X 3 2 5172763 A 19 X 6 2 5174073 C 14 X 10 2 5175652 C 6 X 3 2 5184306 G 18 X 11 2 5220880 A 8 X 6 2 5229033 C 7 X 9 2 5247527 C 13 X 10 2 5252458 G 14 X 1 2 5273187 A 6 X 5 2 5274555 C 14 X 7 2 5349088 A 14 X 6 2 5354882 A 5 X 11 2 5356523 G 4 X 6 2 5463727 G 10 X 9 2 5470704 A 14 X 6 2 5495295 A 4 X 4 2 5497954 C 1 X 2 2 5508000 A 22 X 9 2 5508213 T 8 X 5 2 5509068 C 10 X 3 2 5516739 G 3 X 4 2 5521005 A 9 X 6 2 5524772 A 10 X 11 2 5529118 G 2 X 6 2 5540386 C 19 X 6 2 5542839 G 4 X 7 2 5549114 C 2 X 14 2 5559991 C 6 X 11 2 5564463 A 10 X 5 2 5565096 T 9 X 3 2 5566043 C 0 X 10 2 5568910 C 11 X 7 2 5574148 T 17 X 8 2 5579094 G 12 X 2 2 5581060 G 2 X 0 2 5588731 C 8 X 0 2 5595132 A 9 X 8 2 5605116 T 14 X 7 2 5617809 A 18 X 9 2 5683376 A 5 X 8 2 5684600 G 24 X 8 2 5688184 C 1 X 1 2 5689589 T 13 X 3 2 5695945 G 10 X 6 2 5697269 G 32 X 5 2 5795616 A 16 X 2 2 5872952 C 7 X 14 2 5874991 C 12 X 12 2 5883702 G 3 X 7 2 5884622 T 8 X 11 2 5886261 A 14 X 15 2 5907590 G 12 X 6 2 5908227 G 8 X 8 2 5910291 T 4 X 3 2 5924994 T 8 X 7 2 5925649 T 10 X 16 2 5927285 C 18 X 10 2 5932241 T 4 X 1 2 5959621 T 17 X 8 2 5973995 A 3 X 11 2 5974614 A 6 X 2 2 5980745 C 22 X 9 2 5988367 A 0 X 5 2 6018681 A 8 X 1 2 6043544 T 10 X 0 2 6045653 C 5 X 8 2 6065303 G 4 X 5 2 6072896 C 12 X 8 2 6075151 C 7 X 5 2 6076665 A 7 X 14 2 6079296 C 19 X 4 2 6091467 C 0 X 6 2 6132474 A 5 X 12 2 6132943 A 7 X 11 2 6162601 T 11 X 8 2 6165505 G 8 X 3 2 6167664 A 10 X 11 2 6173564 G 7 X 11 2 6174014 A 6 X 16 2 6183035 G 3 X 9 2 6183835 T 10 X 10 2 6187669 C 10 X 3 2 6188750 G 8 X 17 2 6194098 G 7 X 5 2 6200416 G 15 X 5 2 6200615 G 10 X 10 2 6202308 G 4 X 11 2 6202638 T 8 X 8 2 6202861 A 8 X 16 2 6204714 C 8 X 13 2 6204817 A 6 X 16 2 6205152 T 16 X 18 2 6205317 A 21 X 14 2 6223880 C 10 X 3 2 6227356 T 7 X 9 2 6229447 A 10 X 9 2 6231823 A 5 X 3 2 6242165 G 7 X 7 2 6242417 G 5 X 10 2 6250501 C 12 X 12 2 6252023 A 8 X 11 2 6252590 T 6 X 2 2 6254134 A 7 X 8 2 6261084 A 14 X 15 2 6263965 A 7 X 18 2 6267162 G 7 X 5 2 6274248 G 15 X 10 2 6275786 T 7 X 7 2 6276120 G 6 X 4 2 6276905 G 15 X 14 2 6357831 G 7 X 4 2 6360555 C 8 X 7 2 6361098 G 3 X 6 2 6428021 T 0 X 21 2 6461302 C 11 X 11 2 6470521 G 10 X 3 2 6479048 T 12 X 4 2 6483460 C 9 X 8 2 6491125 C 16 X 7 2 6496246 A 13 X 5 2 6497984 C 7 X 3 2 6502754 C 9 X 1 2 6556959 C 23 X 1 2 6559267 C 0 X 1 2 6621825 A 24 X 2 2 6635913 C 15 X 13 2 6679980 T 3 X 19 2 6685543 C 7 X 8 2 6693980 C 0 X 3 2 6696616 A 16 X 2 2 6707876 A 8 X 11 2 6713910 T 5 X 2 2 6714512 G 3 X 4 2 6716960 G 7 X 6 2 6717677 C 8 X 3 2 6738742 G 5 X 4 2 6755460 A 10 X 17 2 6758669 C 13 X 17 2 6778030 G 8 X 8 2 6783031 C 8 X 10 2 6783976 A 9 X 5 2 6787490 C 13 X 10 2 6788367 A 10 X 11 2 6796243 C 10 X 8 2 6796579 C 4 X 7 2 6824636 A 4 X 5 2 6830708 A 3 X 4 2 6854649 T 21 X 7 2 6861932 G 9 X 0 2 6863062 C 13 X 11 2 6864502 C 5 X 1 2 6864514 G 4 X 2 2 6864887 G 14 X 14 2 6883407 C 9 X 4 2 6945777 A 0 X 33 2 6957868 C 7 X 5 2 6971737 T 10 X 8 2 6987849 A 14 X 6 2 6989253 A 18 X 6 2 7028603 T 6 X 6 2 7030454 C 19 X 16 2 7034548 G 28 X 7 2 7036013 C 8 X 2 2 7043095 T 10 X 4 2 7046119 G 11 X 2 2 7049816 T 5 X 1 2 7051043 G 8 X 3 2 7053758 G 14 X 7 2 7054656 G 19 X 3 2 7057247 A 18 X 13 2 7062774 G 16 X 6 2 7076952 G 3 X 6 2 7078872 C 0 X 3 2 7081822 C 3 X 5 2 7082285 A 11 X 5 2 7092231 G 5 X 12 2 7094392 G 21 X 7 2 7096851 G 3 X 2 2 7106736 T 12 X 4 2 7107965 T 21 X 6 2 7113778 G 20 X 8 2 7114603 A 22 X 12 2 7117296 A 16 X 3 2 7119835 T 18 X 3 2 7121370 A 10 X 3 2 7125248 C 8 X 25 2 7125761 T 5 X 4 2 7135530 A 1 X 7 2 7168778 T 9 X 7 2 7242446 T 10 X 7 2 7242663 T 15 X 9 2 7251109 A 19 X 8 2 7252857 C 3 X 4 2 7257602 T 20 X 9 2 7261583 G 15 X 14 2 7263380 C 11 X 4 2 7263473 C 7 X 7 2 7268255 C 14 X 23 2 7277179 C 0 X 3 2 7289028 A 11 X 15 2 7300849 G 9 X 11 2 7301629 C 14 X 9 2 7303332 C 3 X 3 2 7320187 C 1 X 1 2 7371643 G 13 X 9 2 7371699 T 7 X 12 2 7374941 G 6 X 1 2 7379306 T 7 X 4 2 7449101 T 11 X 8 2 7452779 T 14 X 5 2 7454515 T 14 X 6 2 7456280 G 17 X 7 2 7457323 C 15 X 6 2 7459108 A 28 X 11 2 7473558 T 22 X 8 2 7610917 G 5 X 3 2 7612573 T 11 X 8 2 7618837 T 14 X 17 2 7627613 G 9 X 16 2 7628037 G 5 X 5 2 7628559 C 9 X 7 2 7630623 T 8 X 12 2 7631638 C 10 X 17 2 7636183 C 16 X 8 2 7646105 C 20 X 11 2 7655853 A 5 X 2 2 7662531 G 1 X 4 2 7663581 C 14 X 18 2 7671513 T 6 X 5 2 7671797 G 11 X 13 2 7673176 C 3 X 11 2 7680043 G 12 X 14 2 7699671 A 8 X 2 2 7700764 C 11 X 10 2 7738521 C 8 X 6 2 7743840 G 20 X 2 2 7743966 A 5 X 2 2 7745266 G 13 X 6 2 7745721 G 18 X 6 2 7748164 G 23 X 5 2 7777755 C 11 X 1 2 7816122 C 11 X 10 2 7817027 A 21 X 8 2 7849142 G 4 X 2 2 7851922 C 24 X 9 2 7861317 G 12 X 8 2 7965898 G 10 X 6 2 7967320 T 16 X 1 2 7969294 A 24 X 18 2 7973307 A 10 X 17 2 8017816 A 8 X 7 2 8019096 C 12 X 17 2 8019649 C 19 X 15 2 8025238 T 27 X 12 2 8086831 A 14 X 9 2 8118293 C 1 X 22 2 8154229 A 9 X 18 2 8234235 G 4 X 0 2 8293567 C 10 X 9 2 8298037 G 4 X 7 2 8314185 C 6 X 10 2 8315451 A 13 X 11 2 8325184 A 14 X 8 2 8330706 T 6 X 7 2 8331031 A 10 X 11 2 8338456 A 4 X 5 2 8348615 C 14 X 6 2 8389334 C 4 X 1 2 8392524 G 4 X 2 2 8398218 G 2 X 0 2 8424825 T 7 X 6 2 8456062 A 6 X 6 2 8460490 A 42 X 12 2 8462598 G 9 X 3 2 8465835 C 6 X 1 2 8470381 A 6 X 6 2 8483456 G 0 X 0 2 8488574 G 4 X 0 2 8504391 C 9 X 0 2 8509839 C 1 X 3 2 8510474 C 10 X 5 2 8516927 C 5 X 6 2 8522470 G 11 X 8 2 8526622 G 8 X 3 2 8526736 C 8 X 6 2 8535155 G 3 X 6 2 8556272 A 6 X 2 2 8612993 A 27 X 4 2 8623210 T 5 X 0 2 8627109 T 3 X 2 2 8628664 G 18 X 4 2 8632108 C 2 X 2 2 8637377 C 8 X 2 2 8637989 T 12 X 1 2 8648273 G 4 X 1 2 8695531 T 14 X 20 2 8701982 C 7 X 8 2 8703944 T 6 X 5 2 8709588 G 10 X 11 2 8715208 A 3 X 1 2 8725838 A 3 X 0 2 8740502 T 8 X 3 2 8752444 G 9 X 10 2 8755528 G 9 X 13 2 8760263 A 0 X 8 2 8760762 A 3 X 4 2 8764111 G 3 X 10 2 8765829 G 4 X 0 2 8779028 A 6 X 9 2 8791086 T 2 X 0 2 8804109 A 13 X 4 2 8804519 A 10 X 8 2 8833791 A 18 X 3 2 8837710 T 14 X 6 2 8840484 C 3 X 0 2 8871975 T 9 X 12 2 8873771 T 20 X 10 2 8888933 T 19 X 4 2 8917420 A 4 X 0 2 8988581 C 5 X 4 2 9076639 C 0 X 0 2 9308558 A 10 X 1 2 9332411 C 26 X 10 2 9333441 G 9 X 5 2 9339865 A 19 X 8 2 9340305 A 14 X 4 2 9341991 C 20 X 15 2 9342186 C 10 X 2 2 9344930 A 12 X 2 2 9357733 C 12 X 3 2 9359626 G 2 X 0 2 9362786 G 8 X 2 2 9363506 C 4 X 3 2 9370247 T 4 X 3 2 9374999 A 9 X 3 2 9376745 C 3 X 2 2 9380793 C 2 X 4 2 9383026 G 28 X 8 2 9383860 G 14 X 5 2 9388243 G 20 X 7 2 9388331 C 15 X 5 2 9438298 C 1 X 1 2 9447383 G 2 X 3 2 9458188 C 13 X 7 2 9469052 G 3 X 0 2 9508394 A 16 X 7 2 9536543 G 18 X 9 2 9540931 T 18 X 18 2 9555720 A 9 X 1 2 9556660 C 9 X 1 2 9561027 A 1 X 2 2 9579549 G 19 X 11 2 9607392 T 11 X 2 2 9620565 C 13 X 10 2 9637139 C 21 X 9 2 9656894 T 24 X 10 2 9671425 G 21 X 3 2 9685110 T 22 X 7 2 9687389 A 4 X 0 2 9692097 C 11 X 5 2 9698083 C 14 X 5 2 9698433 C 5 X 2 2 9705107 A 15 X 6 2 9756786 G 2 X 8 2 9769622 G 0 X 1 2 9785037 A 1 X 1 2 9823298 T 1 X 18 2 9825349 C 0 X 1 2 9826979 G 2 X 0 2 9829693 C 6 X 3 2 9840174 C 19 X 21 2 9846302 A 8 X 11 2 9853730 C 0 X 2 2 9861630 T 1 X 3 2 9863138 A 11 X 9 2 9865763 A 6 X 11 2 9865959 G 1 X 3 2 9866076 T 4 X 2 2 9866518 C 2 X 3 2 9866803 A 7 X 4 2 9867080 C 2 X 0 2 9870825 G 1 X 0 2 9876110 C 3 X 3 2 9889130 C 0 X 4 2 9903501 C 9 X 2 2 9916375 C 6 X 3 2 9935834 T 5 X 4 2 9941870 T 6 X 2 2 9942368 G 10 X 9 2 9942999 G 33 X 10 2 9943015 A 10 X 20 2 9943565 A 8 X 6 2 9950650 G 10 X 12 2 9952085 T 17 X 19 2 9954835 C 12 X 2 2 9959625 C 5 X 10 2 9961882 C 10 X 4 2 9996509 A 27 X 8 2 10001659 T 5 X 3 2 10003061 G 5 X 11 2 10062312 C 5 X 9 2 10062687 G 9 X 12 2 10064985 C 5 X 1 2 10070593 G 14 X 7 2 10107454 A 17 X 9 2 10115601 G 2 X 3 2 10117655 G 0 X 0 2 10128831 C 1 X 2 2 10133888 C 7 X 9 2 10141651 G 22 X 3 2 10142988 A 15 X 11 2 10143032 T 7 X 4 2 10154732 A 21 X 3 2 10224550 A 2 X 1 2 10231614 G 3 X 2 2 10231902 C 3 X 2 2 10232630 G 4 X 7 2 10233423 C 15 X 11 2 10234098 G 13 X 9 2 10240776 A 1 X 0 2 10242150 G 1 X 2 2 10243995 A 4 X 1 2 10249878 A 2 X 4 2 10284637 T 1 X 3 2 10301193 G 1 X 3 2 10301670 G 7 X 1 2 10302062 C 8 X 6 2 10316204 T 9 X 13 2 10332894 T 13 X 5 2 10341019 G 5 X 3 2 10386594 T 14 X 1 2 10388775 C 1 X 0 2 10395303 T 14 X 2 2 10397260 T 7 X 3 2 10397540 T 8 X 7 2 10398835 G 0 X 2 2 10417369 G 0 X 2 2 10424792 C 1 X 1 2 10429955 A 0 X 1 2 10430711 A 4 X 5 2 10439064 G 2 X 6 2 10452694 C 22 X 8 2 10452820 G 9 X 4 2 10454801 A 4 X 1 2 10459051 T 10 X 2 2 10462326 T 3 X 0 2 10467146 A 6 X 3 2 10470930 A 1 X 0 2 10479453 G 14 X 3 2 10483372 A 2 X 0 2 10491134 A 7 X 2 2 10491179 A 11 X 2 2 10509442 C 15 X 9 2 10524766 T 29 X 4 2 10562110 C 1 X 5 2 10565398 C 3 X 1 2 10566196 T 8 X 10 2 10577756 A 4 X 2 2 10577889 A 2 X 1 2 10588308 C 2 X 2 2 10588364 C 2 X 1 2 10589750 T 3 X 8 2 10592710 C 6 X 7 2 10593837 T 0 X 0 2 10605102 T 7 X 2 2 10606185 C 3 X 1 2 10611781 G 0 X 0 2 10620572 T 5 X 3 2 10639284 C 1 X 0 2 10639463 C 5 X 11 2 10643058 T 7 X 6 2 10645670 T 10 X 13 2 10646893 A 10 X 14 2 10648728 C 3 X 10 2 10649305 C 1 X 4 2 10649563 A 8 X 1 2 10650138 T 2 X 9 2 10650593 A 0 X 1 2 10651531 G 2 X 2 2 10654160 A 4 X 3 2 10655515 A 12 X 13 2 10656023 C 10 X 16 2 10657139 A 10 X 16 2 10657302 C 10 X 12 2 10657338 A 13 X 16 2 10661634 C 1 X 0 2 10661693 G 4 X 2 2 10662213 G 5 X 6 2 10663662 C 8 X 10 2 10664049 A 2 X 2 2 10665954 T 9 X 11 2 10666149 A 7 X 11 2 10670881 C 13 X 4 2 10671026 A 4 X 10 2 10675914 G 8 X 11 2 10688567 A 12 X 12 2 10716189 G 5 X 1 2 10723313 T 20 X 8 2 10731272 T 9 X 6 2 10746720 T 18 X 8 2 10746755 C 18 X 11 2 10753606 C 3 X 0 2 10757677 A 5 X 9 2 10766651 C 9 X 9 2 10767957 A 13 X 7 2 10780606 A 16 X 7 2 10785330 C 0 X 0 2 10791851 G 11 X 7 2 10792887 G 3 X 0 2 10795850 G 8 X 4 2 10799206 C 7 X 8 2 10818401 C 4 X 9 2 10819509 A 6 X 5 2 10826232 A 11 X 1 2 10827053 T 2 X 2 2 10832788 G 1 X 1 2 10846301 A 26 X 9 2 10849546 C 17 X 6 2 10850087 T 18 X 6 2 10851260 A 21 X 3 2 10852563 T 16 X 4 2 10854144 G 16 X 10 2 10855382 T 6 X 1 2 10857250 A 16 X 5 2 10866953 C 9 X 0 2 10868004 T 15 X 3 2 10882366 C 4 X 1 2 10884485 T 9 X 1 2 10886330 A 5 X 1 2 10886903 A 12 X 6 2 10899496 A 8 X 5 2 10900766 T 13 X 6 2 10902703 C 20 X 8 2 10913000 C 6 X 8 2 10917685 A 5 X 5 2 10921398 C 4 X 1 2 10926642 T 14 X 2 2 10935154 T 5 X 15 2 10936198 T 1 X 3 2 10957485 T 13 X 6 2 10966971 A 6 X 7 2 10978179 G 1 X 4 2 10980188 G 2 X 3 2 10981967 A 3 X 15 2 10999255 G 14 X 1 2 11000889 G 2 X 1 2 11001918 A 12 X 3 2 11005574 A 6 X 9 2 11008442 G 8 X 10 2 11023901 G 6 X 1 2 11042941 C 2 X 3 2 11052394 C 14 X 16 2 11064479 T 1 X 8 2 11065382 G 11 X 24 2 11074190 G 2 X 8 2 11075454 A 8 X 14 2 11075500 C 8 X 9 2 11103369 G 5 X 7 2 11105637 G 19 X 6 2 11106180 T 6 X 6 2 11106244 G 2 X 1 2 11152501 T 17 X 6 2 11161944 G 4 X 8 2 11165581 T 16 X 2 2 11169738 C 5 X 3 2 11173931 A 12 X 2 2 11176406 A 9 X 15 2 11183279 C 6 X 5 2 11190123 G 11 X 1 2 11192582 G 10 X 3 2 11199161 G 3 X 2 2 11199787 A 6 X 9 2 11200993 G 11 X 5 2 11201364 C 5 X 2 2 11211957 T 11 X 7 2 11219539 A 17 X 4 2 11224950 G 7 X 13 2 11232868 G 8 X 12 2 11233414 C 8 X 15 2 11236999 G 17 X 5 2 11241821 C 9 X 13 2 11252077 C 15 X 6 2 11260567 T 14 X 4 2 11263960 T 18 X 16 2 11267943 C 6 X 2 2 11270713 T 24 X 10 2 11271005 G 6 X 9 2 11276585 C 6 X 3 2 11333388 T 0 X 1 2 11355111 G 19 X 8 2 11457828 T 12 X 3 2 11472879 A 2 X 0 2 11480008 T 7 X 5 2 11493864 A 8 X 7 2 11500325 G 1 X 0 2 11501142 A 13 X 6 2 11501536 C 6 X 8 2 11506613 G 10 X 10 2 11524324 T 3 X 2 2 11524537 G 17 X 8 2 11525234 C 6 X 8 2 11526833 A 7 X 11 2 11528768 T 10 X 12 2 11528978 T 14 X 16 2 11530748 A 6 X 7 2 11535177 A 21 X 7 2 11537013 A 9 X 2 2 11546220 T 0 X 0 2 11562553 T 0 X 2 2 11570134 T 1 X 1 2 11585932 C 15 X 8 2 11600372 A 6 X 0 2 11638874 T 15 X 4 2 11639421 C 3 X 2 2 11657516 G 13 X 6 2 11665299 T 16 X 6 2 11672782 T 1 X 2 2 11673599 T 5 X 6 2 11709642 T 16 X 17 2 11726852 G 3 X 4 2 11728881 A 10 X 6 2 11747792 A 11 X 11 2 11753012 G 9 X 6 2 11756970 G 9 X 5 2 11758440 C 8 X 3 2 11758477 C 10 X 7 2 11759765 G 19 X 9 2 11760616 A 23 X 7 2 11769064 T 14 X 24 2 11777774 A 4 X 1 2 11779925 G 11 X 2 2 11792110 A 8 X 2 2 11796444 A 18 X 13 2 11797896 C 15 X 13 2 11803280 G 11 X 5 2 11807767 C 9 X 8 2 11814564 C 13 X 22 2 11816270 C 8 X 11 2 11829320 C 7 X 9 2 11840757 A 1 X 8 2 11842674 A 1 X 3 2 11848837 A 17 X 10 2 11853930 C 19 X 2 2 11870637 G 5 X 3 2 11907003 T 1 X 2 2 11907144 A 16 X 5 2 11908932 T 10 X 2 2 11915108 G 9 X 5 2 11922654 A 0 X 2 2 11951658 G 15 X 3 2 11955290 A 17 X 8 2 11959281 C 8 X 9 2 11960658 G 11 X 6 2 11960905 C 11 X 0 2 11964551 A 14 X 6 2 11972652 C 1 X 2 2 11993458 A 8 X 4 2 12000356 T 6 X 3 2 12001590 A 3 X 3 2 12002591 T 8 X 9 2 12006407 A 7 X 12 2 12009662 C 3 X 3 2 12016765 G 14 X 7 2 12017952 T 1 X 2 2 12018792 T 4 X 3 2 12020608 A 8 X 14 2 12021883 G 3 X 6 2 12022303 T 13 X 8 2 12029298 G 11 X 19 2 12031641 C 1 X 0 2 12037025 G 10 X 3 2 12042661 T 8 X 5 2 12054760 A 4 X 11 2 12059718 G 17 X 19 2 12060892 A 10 X 12 2 12064208 T 16 X 13 2 12064515 G 11 X 9 2 12064675 A 8 X 13 2 12065559 C 4 X 1 2 12067226 T 7 X 6 2 12067455 T 13 X 9 2 12068160 C 15 X 10 2 12071105 G 16 X 29 2 12073827 A 4 X 2 2 12084215 C 11 X 16 2 12088864 T 11 X 6 2 12096662 C 5 X 4 2 12120612 G 18 X 3 2 12124051 A 9 X 10 2 12125082 G 3 X 10 2 12126582 C 13 X 13 2 12147265 A 8 X 7 2 12153050 T 12 X 8 2 12157121 A 6 X 7 2 12164079 T 10 X 8 2 12167851 C 8 X 17 2 12168798 T 28 X 12 2 12169689 A 20 X 6 2 12170132 G 19 X 14 2 12172302 C 7 X 7 2 12187394 A 5 X 4 2 12189890 T 4 X 15 2 12190288 G 11 X 11 2 12190625 C 19 X 8 2 12195814 C 1 X 3 2 12198166 G 14 X 13 2 12200367 C 21 X 6 2 12202140 T 9 X 14 2 12205369 C 25 X 15 2 12205610 A 9 X 6 2 12208358 G 13 X 5 2 12220952 C 10 X 2 2 12221098 A 3 X 10 2 12222813 A 12 X 9 2 12225149 C 4 X 1 2 12226976 T 15 X 5 2 12227843 A 13 X 4 2 12229765 G 10 X 2 2 12230764 C 13 X 3 2 12233376 T 13 X 6 2 12235292 A 5 X 4 2 12237970 T 4 X 5 2 12254341 A 3 X 6 2 12261813 G 17 X 10 2 12265788 C 20 X 11 2 12278972 T 6 X 6 2 12281020 G 8 X 6 2 12325481 C 10 X 6 2 12361829 A 3 X 10 2 12374722 G 10 X 11 2 12382676 A 5 X 4 2 12417549 C 4 X 1 2 12442752 T 9 X 14 2 12456324 A 31 X 0 2 12458204 G 14 X 14 2 12465010 G 20 X 5 2 12467348 G 13 X 5 2 12483757 A 4 X 5 2 12484095 G 22 X 2 2 12511357 G 2 X 2 2 12515736 T 18 X 7 2 12519326 T 16 X 6 2 12534846 C 20 X 3 2 12542682 C 9 X 14 2 12547412 C 9 X 8 2 12551617 A 22 X 8 2 12557686 C 5 X 2 2 12558236 A 3 X 6 2 12560782 C 15 X 6 2 12562075 C 7 X 5 2 12567490 G 5 X 1 2 12742779 T 17 X 7 2 12743842 C 3 X 10 2 12744303 T 12 X 4 2 12745223 C 12 X 12 2 12746585 T 40 X 10 2 12748464 A 16 X 5 2 12751509 G 19 X 7 2 12754834 G 11 X 7 2 12784742 A 5 X 12 2 12790051 C 5 X 12 2 12795981 T 5 X 9 2 12803659 G 8 X 16 2 12805041 T 12 X 11 2 12811316 C 12 X 15 2 12818821 G 10 X 8 2 12827383 T 2 X 4 2 12831880 A 4 X 9 2 12835639 C 8 X 11 2 12858301 C 18 X 21 2 12867795 T 18 X 9 2 12868001 G 4 X 11 2 12869118 A 11 X 5 2 12873012 C 9 X 5 2 12873668 T 8 X 11 2 12888159 G 12 X 10 2 12899758 T 11 X 14 2 12906100 T 23 X 7 2 12907373 G 20 X 7 2 12908613 G 0 X 6 2 12916871 C 20 X 6 2 12921606 A 6 X 0 2 12929281 T 15 X 13 2 12929959 C 18 X 9 2 12935585 A 11 X 5 2 12962290 A 6 X 13 2 12965044 A 8 X 13 2 12983116 T 3 X 1 2 12983859 C 7 X 9 2 12984624 G 3 X 2 2 12987615 C 10 X 2 2 12991306 G 19 X 10 2 12998205 T 31 X 15 2 13004764 G 20 X 6 2 13005402 T 10 X 2 2 13007520 G 9 X 9 2 13022608 T 16 X 5 2 13038425 A 15 X 6 2 13042757 A 23 X 9 2 13050494 G 18 X 9 2 13052142 A 22 X 3 2 13060254 A 17 X 9 2 13077647 T 8 X 5 2 13098697 G 18 X 5 2 13173449 C 20 X 7 2 13199749 T 11 X 17 2 13200131 A 9 X 8 2 13208914 T 5 X 7 2 13220610 C 7 X 18 2 13220983 C 8 X 6 2 13227212 A 5 X 5 2 13229744 C 9 X 13 2 13231973 G 7 X 3 2 13232308 G 12 X 13 2 13232814 C 6 X 5 2 13233396 T 18 X 10 2 13233735 A 10 X 11 2 13238181 A 9 X 8 2 13240454 C 2 X 2 2 13243771 A 4 X 8 2 13246909 C 6 X 6 2 13250796 A 2 X 5 2 13251370 T 11 X 7 2 13252361 T 3 X 5 2 13255795 G 10 X 7 2 13257764 A 8 X 7 2 13259815 C 5 X 3 2 13261403 C 2 X 16 2 13262745 G 10 X 9 2 13264570 G 12 X 1 2 13272049 T 8 X 11 2 13272623 C 4 X 5 2 13273315 T 5 X 9 2 13275696 C 15 X 11 2 13281098 G 14 X 10 2 13285124 A 2 X 0 2 13288610 A 8 X 7 2 13291798 A 12 X 9 2 13297063 C 8 X 5 2 13297371 T 8 X 15 2 13313952 G 4 X 17 2 13323760 A 12 X 5 2 13332541 G 2 X 0 2 13361323 C 11 X 25 2 13404234 T 7 X 13 2 13406454 G 8 X 9 2 13409890 A 0 X 0 2 13410427 A 6 X 14 2 13410538 T 8 X 19 2 13414863 C 6 X 6 2 13415066 G 12 X 9 2 13421070 T 9 X 11 2 13424483 T 9 X 7 2 13426608 T 5 X 18 2 13436672 C 11 X 9 2 13441177 T 15 X 7 2 13444293 T 2 X 3 2 13445422 T 1 X 0 2 13447364 G 7 X 17 2 13452356 G 23 X 8 2 13452403 G 27 X 13 2 13460231 A 7 X 11 2 13465437 G 13 X 10 2 13472270 A 4 X 14 2 13474777 C 12 X 3 2 13475248 A 3 X 0 2 13476763 C 11 X 7 2 13478060 G 12 X 10 2 13478101 T 8 X 5 2 13478150 G 8 X 4 2 13496075 C 13 X 13 2 13496859 C 10 X 15 2 13503338 T 8 X 5 2 13508814 G 8 X 11 2 13537155 A 8 X 14 2 13537350 C 11 X 7 2 13543482 T 17 X 2 2 13547665 A 0 X 12 2 13547694 C 9 X 19 2 13549074 T 7 X 8 2 13551094 G 5 X 12 2 13553763 T 8 X 11 2 13554557 A 14 X 6 2 13555828 A 12 X 14 2 13567764 C 8 X 11 2 13568150 A 13 X 7 2 13569348 T 11 X 11 2 13570368 G 9 X 9 2 13595592 C 11 X 0 2 13605978 T 2 X 0 2 13633864 G 3 X 21 2 13669591 A 20 X 2 2 13704806 A 0 X 11 2 13742514 A 8 X 1 2 13905869 T 16 X 9 2 13908947 G 5 X 4 2 13927780 C 7 X 7 2 13946018 C 3 X 9 2 13946132 T 13 X 13 2 13947087 C 14 X 14 2 13948542 A 5 X 3 2 13953825 A 6 X 6 2 13959669 A 8 X 8 2 13969572 T 14 X 5 2 13970608 C 17 X 10 2 13976383 C 8 X 12 2 13999356 T 23 X 11 2 14107723 G 13 X 3 2 14124210 T 0 X 4 2 14140409 C 3 X 0 2 14179673 T 9 X 13 2 14183421 C 12 X 9 2 14191514 C 9 X 4 2 14194426 C 14 X 7 2 14194672 G 20 X 9 2 14196555 T 21 X 8 2 14196939 A 12 X 3 2 14202391 A 4 X 1 2 14204056 T 14 X 3 2 14204383 G 26 X 4 2 14257628 C 19 X 7 2 14272140 C 22 X 8 2 14280384 C 11 X 7 2 14282076 C 15 X 3 2 14282346 T 12 X 4 2 14282525 G 30 X 13 2 14282555 G 25 X 11 2 14286307 A 11 X 3 2 14299994 G 4 X 1 2 14310674 T 5 X 9 2 14319121 T 9 X 5 2 14329750 G 18 X 2 2 14329761 A 19 X 6 2 14331898 C 18 X 3 2 14346187 G 22 X 12 2 14362491 A 20 X 6 2 14366638 G 9 X 7 2 14371643 A 22 X 2 2 14408748 G 23 X 6 2 14413606 G 16 X 5 2 14413785 G 10 X 8 2 14416720 T 15 X 8 2 14418772 C 21 X 8 2 14422049 A 11 X 11 2 14423912 T 10 X 13 2 14451401 T 21 X 7 2 14454215 G 25 X 2 2 14456816 T 15 X 7 2 14456997 C 23 X 6 2 14457626 C 10 X 2 2 14464599 C 12 X 4 2 14538185 A 18 X 4 2 14640517 T 21 X 13 2 14644006 T 18 X 3 2 14662485 T 14 X 7 2 14668569 G 4 X 8 2 14786946 G 8 X 8 2 14831370 C 8 X 1 2 14959885 G 1 X 1 2 14971174 T 23 X 4 2 14973791 G 10 X 4 2 14974946 C 12 X 16 2 14981228 C 7 X 6 2 14981290 G 16 X 4 2 14984379 A 17 X 4 2 14987366 G 1 X 6 2 14994055 A 8 X 8 2 15000026 A 6 X 6 2 15001447 T 3 X 9 2 15016515 A 9 X 5 2 15021287 G 12 X 15 2 15031427 T 19 X 10 2 15034542 C 12 X 2 2 15043450 C 21 X 9 2 15044349 T 17 X 10 2 15045365 G 18 X 10 2 15051539 A 25 X 11 2 15055055 T 10 X 7 2 15057497 T 13 X 2 2 15082442 T 12 X 6 2 15096158 C 1 X 1 2 15097085 G 11 X 5 2 15105029 C 5 X 1 2 15107097 T 8 X 3 2 15109553 T 15 X 5 2 15110523 G 16 X 5 2 15111937 C 21 X 5 2 15115455 C 10 X 0 2 15118324 G 3 X 7 2 15120584 G 6 X 7 2 15124435 C 17 X 14 2 15130334 G 2 X 2 2 15132294 T 26 X 4 2 15172675 A 22 X 9 2 15206184 G 16 X 5 2 15213099 A 0 X 2 2 15218582 A 19 X 5 2 15237073 T 19 X 0 2 15250216 T 22 X 5 2 15276678 C 6 X 5 2 15287124 A 6 X 0 2 15294361 A 6 X 3 2 15321448 G 14 X 10 2 15323383 C 12 X 0 2 15335393 A 18 X 10 2 15337862 G 17 X 10 2 15339187 G 11 X 2 2 15361637 G 14 X 4 2 15364389 C 9 X 7 2 15369113 A 17 X 8 2 15371930 T 17 X 5 2 15374874 A 9 X 0 2 15386130 G 16 X 7 2 15400246 A 7 X 3 2 15408644 G 13 X 14 2 15430062 T 11 X 10 2 15441954 T 1 X 24 2 15533352 C 1 X 7 2 15558459 C 0 X 0 2 15562638 T 0 X 2 2 15597039 T 1 X 17 2 15602303 T 0 X 6 2 15641584 C 3 X 2 2 15643189 G 11 X 19 2 15643380 T 11 X 5 2 15659599 G 21 X 14 2 15661462 T 7 X 9 2 15690678 A 9 X 5 2 15691454 C 3 X 7 2 15697530 T 7 X 11 2 15699810 G 5 X 8 2 15703582 A 6 X 2 2 15709276 C 7 X 3 2 15736350 C 17 X 6 2 15744688 C 4 X 3 2 15744727 T 15 X 1 2 15843932 A 17 X 9 2 15844044 A 18 X 8 2 15847986 C 1 X 2 2 15859642 G 6 X 4 2 15866084 C 18 X 6 2 15868238 T 5 X 0 2 15869396 C 4 X 10 2 15880432 A 2 X 2 2 15881221 G 12 X 0 2 15882221 G 7 X 9 2 15886994 T 6 X 5 2 15895205 T 3 X 5 2 15901554 A 12 X 0 2 15915452 C 15 X 3 2 15925017 C 4 X 1 2 15930766 G 8 X 4 2 15940744 G 7 X 8 2 15947066 G 4 X 3 2 15954081 C 6 X 2 2 15969693 A 4 X 6 2 15971721 T 0 X 1 2 15990724 A 0 X 1 2 16028782 G 8 X 11 2 16030557 C 2 X 2 2 16037679 T 10 X 5 2 16037845 T 5 X 9 2 16045321 T 5 X 8 2 16047379 G 9 X 3 2 16063503 T 3 X 1 2 16074677 C 11 X 4 2 16086710 A 0 X 3 2 16136089 A 12 X 5 2 16169306 C 6 X 7 2 16169337 A 14 X 5 2 16224390 G 13 X 4 2 16224884 A 0 X 2 2 16226550 G 9 X 0 2 16242341 G 6 X 5 2 16248749 T 11 X 1 2 16283825 T 10 X 17 2 16345433 A 2 X 3 2 16379050 C 5 X 3 2 16382760 C 0 X 1 2 16431510 T 1 X 4 2 16439961 G 0 X 0 2 16470470 C 6 X 8 2 16474903 G 5 X 11 2 16492775 A 1 X 5 2 16494658 C 8 X 8 2 16508357 T 18 X 16 2 16515825 A 12 X 10 2 16519681 T 11 X 1 2 16527437 G 5 X 5 2 16542577 T 5 X 8 2 16556840 C 10 X 6 2 16558105 C 9 X 12 2 16562709 A 5 X 0 2 16562801 T 4 X 3 2 16657337 C 16 X 8 2 16660109 C 14 X 8 2 16680136 C 7 X 16 2 16687236 A 3 X 8 2 16709956 A 2 X 2 2 16711285 G 1 X 2 2 16715706 A 9 X 15 2 16717206 C 12 X 8 2 16717486 A 5 X 8 2 16720805 T 7 X 8 2 16727837 A 12 X 12 2 16734592 C 6 X 17 2 16765424 T 1 X 1 2 16766734 A 9 X 8 2 16767623 G 13 X 12 2 16774903 T 17 X 4 2 16782488 T 2 X 6 2 16789172 T 8 X 2 2 16826597 A 13 X 8 2 16849544 C 0 X 3 2 16888919 G 17 X 9 2 16929493 A 16 X 8 2 16942665 T 5 X 1 2 16970588 A 24 X 8 2 16975546 A 26 X 11 2 16990707 T 3 X 7 2 17041106 A 0 X 7 2 17064263 C 15 X 2 2 17065767 T 27 X 13 2 17073154 G 11 X 19 2 17073794 A 8 X 3 2 17078781 C 16 X 4 2 17079934 T 20 X 5 2 17081040 A 23 X 12 2 17082306 C 13 X 3 2 17082408 T 18 X 5 2 17083440 T 15 X 3 2 17084418 G 22 X 10 2 17086497 G 14 X 14 2 17095747 C 21 X 4 2 17142681 C 11 X 16 2 17145417 G 7 X 18 2 17244899 G 22 X 3 2 17280951 C 6 X 5 2 17295309 C 1 X 9 2 17444860 A 10 X 18 2 17449580 A 16 X 6 2 17456475 C 5 X 5 2 17457652 G 18 X 3 2 17472955 G 13 X 15 2 17543676 T 0 X 4 2 17849394 C 11 X 11 2 17861806 A 10 X 8 2 17902877 T 18 X 5 2 17932298 T 0 X 2 2 17954894 A 13 X 1 2 17955840 C 7 X 16 2 17968968 T 21 X 5 2 17979688 C 8 X 23 2 17982920 C 18 X 11 2 17992690 G 11 X 12 2 18002448 C 3 X 0 2 18004319 G 5 X 9 2 18004597 A 13 X 5 2 18006460 G 24 X 12 2 18006595 T 13 X 1 2 18006941 G 12 X 5 2 18007452 C 11 X 4 2 18008252 C 1 X 0 2 18088876 G 6 X 9 2 18089497 T 11 X 7 2 18091129 T 8 X 6 2 18094148 A 8 X 2 2 18097079 C 11 X 13 2 18108087 C 18 X 6 2 18108200 G 14 X 6 2 18122560 T 7 X 10 2 18123617 T 14 X 11 2 18129353 T 8 X 8 2 18129885 G 14 X 8 2 18131311 A 4 X 10 2 18133149 G 2 X 2 2 18133429 A 5 X 7 2 18137812 C 10 X 11 2 18138087 A 15 X 18 2 18139610 C 15 X 1 2 18141978 T 14 X 14 2 18142072 G 14 X 18 2 18142456 C 3 X 5 2 18146928 A 19 X 10 2 18146981 G 12 X 11 2 18150020 A 11 X 15 2 18150221 A 20 X 16 2 18162192 C 21 X 9 2 18162503 A 8 X 1 2 18172040 T 14 X 5 2 18173362 A 21 X 10 2 18189497 A 5 X 1 2 18195823 T 17 X 7 2 18198389 G 13 X 4 2 18199239 C 1 X 3 2 18199602 A 8 X 1 2 18207557 G 7 X 4 2 18288478 A 8 X 1 2 18347057 G 4 X 0 2 18407158 G 13 X 15 2 18430720 G 13 X 3 2 18524138 T 17 X 1 2 18582261 C 18 X 7 2 18582774 G 32 X 8 2 18590989 T 12 X 1 2 18605627 T 19 X 7 2 18606431 A 12 X 9 2 18668470 T 7 X 27 2 18671814 T 9 X 4 2 18673098 G 8 X 12 2 18682589 A 3 X 10 2 18686333 G 4 X 10 2 18686389 A 12 X 16 2 18687435 G 13 X 16 2 18698020 A 11 X 15 2 18702813 T 11 X 9 2 18709680 T 9 X 8 2 18711467 C 10 X 13 2 18714715 C 15 X 13 2 18718707 T 14 X 4 2 18725553 T 10 X 12 2 18768285 T 5 X 2 2 18771515 T 12 X 1 2 18771835 C 10 X 12 2 18774490 G 6 X 4 2 18775603 C 10 X 7 2 18782108 G 2 X 7 2 18784760 A 9 X 8 2 18786919 G 6 X 12 2 18787794 A 4 X 9 2 18800899 T 0 X 1 2 18804756 T 14 X 11 2 18825226 C 7 X 10 2 18826247 C 6 X 1 2 18828237 A 13 X 6 2 18828959 T 18 X 6 2 18831388 A 11 X 13 2 18841945 T 9 X 12 2 18843145 T 9 X 10 2 18843177 G 13 X 15 2 18843743 G 2 X 2 2 18844153 G 18 X 7 2 18848007 A 19 X 13 2 18860448 A 11 X 13 2 18861758 A 3 X 5 2 18865773 C 11 X 7 2 18883513 T 8 X 11 2 18885986 T 10 X 16 2 18898007 C 10 X 8 2 18909837 A 4 X 5 2 18921296 T 11 X 6 2 18934333 G 4 X 6 2 18940305 G 9 X 3 2 18941630 C 6 X 11 2 18948990 G 11 X 13 2 18949488 A 13 X 7 2 18954482 A 16 X 5 2 18954615 T 17 X 1 2 18968277 C 9 X 4 2 19136463 T 11 X 2 2 19138240 G 7 X 3 2 19141157 C 19 X 16 2 19144686 A 3 X 5 2 19145042 A 23 X 10 2 19150805 A 7 X 15 2 19151569 C 11 X 11 2 19160055 G 29 X 13 2 19161778 G 9 X 5 2 19162096 T 4 X 4 2 19170200 G 22 X 14 2 19174287 G 16 X 17 2 19183346 G 9 X 12 2 19189608 A 12 X 6 2 19202634 T 14 X 22 2 19203307 C 0 X 0 2 19204953 A 2 X 0 2 19205697 C 16 X 17 2 19206264 T 7 X 7 2 19212437 T 20 X 6 2 19219281 T 8 X 3 2 19222037 G 15 X 15 2 19224948 T 0 X 3 2 19232654 A 9 X 6 2 19240272 T 17 X 8 2 19246008 A 15 X 0 2 19248609 G 13 X 8 2 19253413 C 23 X 9 2 19277761 T 11 X 3 2 19282855 C 27 X 9 2 19283247 G 18 X 11 2 19298715 C 10 X 10 2 19322899 C 3 X 1 2 19502595 T 10 X 10 2 19504082 G 14 X 15 2 19504561 G 8 X 6 2 19509459 G 9 X 5 2 19509554 T 10 X 3 2 19511453 T 15 X 10 2 19513007 T 10 X 8 2 19528487 C 1 X 11 2 19540857 C 10 X 8 2 19551903 T 14 X 20 2 19556750 T 16 X 8 2 19557815 G 8 X 11 2 19568310 T 3 X 0 2 19601080 A 7 X 7 2 19603932 C 13 X 6 2 19607132 G 8 X 25 2 19608623 G 9 X 8 2 19612705 T 11 X 6 2 19613558 C 1 X 10 2 19623323 T 13 X 12 2 19623928 T 4 X 9 2 19627257 G 7 X 12 2 19627949 T 15 X 8 2 19628594 G 7 X 5 2 19642741 T 9 X 3 2 19645348 C 17 X 7 2 19655889 C 7 X 8 2 19656267 A 16 X 9 2 19658132 T 11 X 9 2 19659748 T 14 X 5 2 19661873 C 13 X 13 2 19668903 C 8 X 14 2 19669884 C 19 X 10 2 19671789 C 5 X 6 2 19674646 C 9 X 10 2 19683932 G 9 X 6 2 19686518 A 9 X 6 2 19691898 T 17 X 12 2 19692334 C 15 X 7 2 19694447 T 8 X 0 2 19697410 C 8 X 9 2 19698895 G 4 X 6 2 19700597 G 8 X 13 2 19700603 T 17 X 5 2 19700983 T 2 X 3 2 19716403 G 20 X 10 2 19751986 T 2 X 8 2 19752596 C 10 X 13 2 19754427 G 7 X 11 2 19760746 G 11 X 9 2 19761829 G 3 X 3 2 19762778 G 8 X 9 2 19770917 G 10 X 2 2 19771788 A 10 X 5 2 19772431 C 3 X 0 2 19772670 G 14 X 5 2 19772941 T 9 X 6 2 19773789 C 17 X 4 2 19786960 G 8 X 1 2 19796961 A 19 X 4 2 19799669 T 1 X 4 2 19812284 G 6 X 4 2 19812368 G 6 X 2 2 19814968 G 4 X 13 2 19816004 A 19 X 10 2 19817407 G 22 X 6 2 19818379 A 12 X 3 2 19819647 C 5 X 7 2 19821865 G 6 X 13 2 19823106 G 15 X 4 2 19825090 T 22 X 11 2 19825212 A 28 X 6 2 19831436 C 5 X 2 2 19832400 C 11 X 4 2 19853110 G 5 X 4 2 19855078 C 5 X 9 2 19859387 T 22 X 11 2 19937640 G 14 X 3 2 19944428 G 11 X 4 2 19951353 T 9 X 1 2 19965247 C 9 X 3 2 19969039 T 19 X 2 2 19969246 C 20 X 11 2 19976457 G 13 X 4 2 19996842 G 12 X 9 2 20003526 C 1 X 3 2 20015188 G 13 X 7 2 20024377 A 23 X 6 2 20030334 A 14 X 6 2 20030767 T 9 X 5 2 20032122 G 2 X 4 2 20036624 A 17 X 3 2 20052458 C 14 X 9 2 20054619 C 36 X 10 2 20198983 G 1 X 3 2 20207380 T 8 X 1 2 20209264 T 9 X 5 2 20219160 C 10 X 1 2 20226443 G 4 X 2 2 20230504 C 13 X 4 2 20231565 A 5 X 0 2 20233008 C 8 X 16 2 20233782 G 13 X 5 2 20234982 T 6 X 2 2 20235778 G 5 X 1 2 20236741 C 5 X 2 2 20237618 A 20 X 4 2 20242378 T 9 X 7 2 20268148 A 12 X 5 2 20276823 C 3 X 2 2 20277119 A 15 X 9 2 20288914 T 3 X 1 2 20292106 G 12 X 10 2 20293978 G 3 X 6 2 20296812 G 5 X 1 2 20300753 C 16 X 8 2 20301224 C 20 X 10 2 20306102 G 7 X 3 2 20328335 T 1 X 0 2 20336297 T 15 X 5 2 20342836 T 29 X 10 2 20349695 T 26 X 9 2 20351536 T 9 X 5 2 20366805 C 21 X 8 2 20384006 T 23 X 4 2 20385016 G 17 X 6 2 20399424 A 4 X 1 2 20399568 T 5 X 0 2 20402882 C 6 X 2 2 20404980 C 14 X 3 2 20405981 T 14 X 6 2 20422963 G 19 X 3 2 20430109 A 6 X 9 2 20438381 A 12 X 3 2 20462673 A 9 X 3 2 20468672 T 18 X 5 2 20469493 G 15 X 3 2 20471700 T 19 X 8 2 20482351 A 17 X 8 2 20482736 A 2 X 3 2 20486454 A 9 X 4 2 20519046 G 2 X 0 2 20519316 C 2 X 1 2 20521534 C 4 X 3 2 20521888 C 1 X 1 2 20526949 T 3 X 1 2 20528769 G 11 X 7 2 20537613 A 16 X 5 2 20538076 G 8 X 4 2 20544062 G 12 X 5 2 20545672 T 15 X 4 2 20550026 C 8 X 6 2 20551431 A 2 X 4 2 20553306 G 10 X 7 2 20553371 A 4 X 10 2 20554901 G 5 X 10 2 20555680 G 2 X 5 2 20566284 G 13 X 11 2 20569332 A 9 X 12 2 20570753 T 4 X 7 2 20579025 A 4 X 6 2 20582500 T 9 X 4 2 20582610 T 12 X 4 2 20583606 A 7 X 6 2 20607085 G 10 X 4 2 20607436 G 11 X 1 2 20614532 C 3 X 0 2 20615521 G 7 X 15 2 20617546 C 9 X 5 2 20618472 C 5 X 5 2 20619586 T 11 X 17 2 20622128 G 3 X 1 2 20641178 C 0 X 0 2 20679381 C 8 X 3 2 20680408 C 3 X 1 2 20685855 G 6 X 4 2 20688027 G 11 X 1 2 20689400 G 3 X 0 2 20717816 G 26 X 12 2 20718738 T 15 X 7 2 20731494 T 9 X 2 2 20732009 C 9 X 2 2 20739629 C 6 X 10 2 20747322 C 20 X 9 2 20747955 G 10 X 5 2 20760714 T 23 X 10 2 20764348 T 16 X 7 2 20769968 T 15 X 3 2 20771050 C 13 X 2 2 20787749 A 18 X 6 2 20789289 C 10 X 5 2 20789927 C 20 X 9 2 20790959 T 16 X 6 2 20800009 T 9 X 9 2 20825438 C 8 X 4 2 20847029 T 7 X 2 2 20848897 C 10 X 10 2 20916097 T 22 X 6 2 20919219 G 8 X 6 2 20921457 A 10 X 6 2 20930582 G 3 X 0 2 20934305 C 19 X 7 2 20941422 A 16 X 8 2 20944560 A 30 X 12 2 20947701 C 12 X 5 2 20953715 A 23 X 14 2 20958141 T 3 X 1 2 20962680 T 8 X 4 2 21006363 C 7 X 4 2 21008198 G 14 X 23 2 21052285 A 15 X 10 2 21068225 G 11 X 5 2 21079953 A 12 X 11 2 21091179 T 8 X 5 2 21122634 T 9 X 7 2 21129794 A 15 X 3 2 21133302 G 19 X 12 2 21143460 C 3 X 1 2 21144820 T 15 X 1 2 21147307 A 9 X 9 2 21148368 G 20 X 19 2 21183214 T 11 X 15 2 21199997 G 1 X 1 2 21201028 G 6 X 2 2 21205511 T 10 X 12 2 21214303 C 13 X 12 2 21215182 T 12 X 2 2 21219717 G 10 X 14 2 21231544 G 9 X 7 2 21237135 A 14 X 12 2 21237241 A 9 X 3 2 21237751 T 0 X 1 2 21240506 T 17 X 16 2 21242412 A 10 X 11 2 21243052 T 6 X 13 2 21246137 C 5 X 8 2 21247330 C 12 X 12 2 21249223 T 5 X 4 2 21249245 G 4 X 9 2 21254343 C 8 X 8 2 21257032 T 14 X 16 2 21260335 C 12 X 5 2 21269156 G 7 X 8 2 21269412 G 5 X 4 2 21277430 C 13 X 7 2 21291573 T 17 X 7 2 21291873 G 16 X 10 2 21296248 A 7 X 2 2 21300387 C 24 X 11 2 21303180 A 16 X 3 2 21303333 G 21 X 10 2 21309636 G 13 X 9 2 21311252 C 8 X 1 2 21317076 T 8 X 10 2 21318193 C 13 X 5 2 21328698 G 10 X 1 2 21341989 A 4 X 4 2 21349125 G 1 X 3 2 21356120 A 6 X 8 2 21380429 A 20 X 9 2 21387808 T 12 X 8 2 21389066 A 27 X 10 2 21390474 G 2 X 21 2 21430794 C 3 X 11 2 21432556 T 1 X 3 2 21443589 A 5 X 5 2 21446190 G 5 X 8 2 21446438 T 6 X 7 2 21637676 G 19 X 1 2 21671429 C 8 X 5 2 21687805 T 3 X 11 2 21693862 G 0 X 11 2 21768004 C 1 X 7 2 21776939 G 11 X 2 2 21796128 C 18 X 9 2 21843784 A 4 X 4 2 21861692 A 17 X 5 2 21861741 G 16 X 5 2 21864369 G 14 X 3 2 21864517 A 12 X 8 2 21866227 C 12 X 6 2 21866903 A 11 X 1 2 21948807 A 18 X 5 2 22185885 A 11 X 11 2 22187798 A 20 X 6 2 22189333 A 13 X 11 2 22191857 G 15 X 8 2 22191897 C 18 X 8 2 22194988 T 18 X 7 2 22203271 C 10 X 2 2 22206194 G 21 X 4 2 22207850 G 20 X 8 2 22223143 C 18 X 8 2 22242650 A 13 X 4 2 22255519 C 9 X 4 2 22255744 C 18 X 16 2 22260727 C 17 X 6 2 22266734 A 5 X 5 2 22332468 T 5 X 8 2 22338113 T 8 X 5 2 22344827 G 10 X 13 2 22372053 T 6 X 10 2 22373660 G 12 X 8 2 22393821 G 8 X 8 2 22399052 T 16 X 15 2 22446683 T 3 X 4 2 22531337 G 12 X 1 2 22615196 C 23 X 7 2 22619947 A 8 X 12 2 22627414 C 18 X 4 2 22630226 A 16 X 5 2 22630401 A 10 X 14 2 22634765 G 22 X 11 2 22644249 G 10 X 19 2 22670580 G 12 X 6 2 22675059 A 6 X 11 2 22720791 G 21 X 8 2 22726375 G 0 X 3 2 22727265 C 6 X 13 2 22750255 G 0 X 5 2 22782331 T 10 X 0 2 22826665 T 16 X 0 2 22856724 A 16 X 5 2 22915653 T 14 X 6 2 22935660 G 15 X 13 2 22952816 C 12 X 2 2 22968929 T 23 X 2 2 23005656 C 13 X 9 2 23029363 C 14 X 7 2 23030857 C 18 X 5 2 23031291 T 9 X 3 2 23032076 G 10 X 4 2 23036183 A 17 X 10 2 23037044 C 16 X 6 2 23039836 G 13 X 10 2 23054803 G 11 X 1 2 23055600 G 6 X 5 2 23056027 A 15 X 9 2 23059132 G 15 X 4 2 23074312 G 13 X 15 2 23081118 A 14 X 10 2 23109088 T 6 X 12 2 23113106 C 17 X 4 2 23113429 C 11 X 8 2 23119256 G 17 X 6 2 23120486 G 22 X 8 2 23121156 A 27 X 10 2 23126035 T 8 X 6 2 23135556 C 11 X 1 2 23136388 A 14 X 10 2 23154024 A 12 X 11 2 23154851 G 15 X 3 2 23163739 C 10 X 28 2 23163916 G 12 X 11 2 23177593 C 8 X 17 2 23183456 C 13 X 13 2 23187530 C 16 X 5 2 23230567 C 14 X 14 2 23240149 C 14 X 3 2 23240629 G 4 X 7 2 23248066 C 2 X 1 2 23259878 A 14 X 4 2 23259923 C 7 X 12 2 23264127 G 16 X 5 2 23275264 G 10 X 6 2 23280121 G 8 X 18 2 23281854 T 10 X 19 2 23290476 C 13 X 12 2 23299125 A 19 X 11 2 23308592 G 9 X 5 2 23308891 C 6 X 11 2 23335820 A 5 X 4 2 23345226 A 0 X 1 2 23345625 T 17 X 12 2 23356443 T 4 X 4 2 23356496 A 10 X 2 2 23360102 G 18 X 9 2 23360809 C 5 X 7 2 23366350 G 15 X 9 2 23372672 G 8 X 3 2 23373505 C 31 X 9 2 23405163 G 2 X 1 2 23423430 G 9 X 5 2 23431521 G 5 X 6 2 23434564 C 8 X 3 2 23436117 C 18 X 3 2 23473639 T 5 X 7 2 23480809 G 4 X 5 2 23487693 A 8 X 10 2 23556127 C 3 X 0 2 23556737 C 4 X 5 2 23569936 A 14 X 2 2 23571550 C 3 X 1 2 23586760 G 5 X 6 2 23602095 G 0 X 3 2 23604295 T 20 X 2 2 23610220 G 0 X 5 2 23612728 G 2 X 0 2 23626766 T 13 X 4 2 23640004 T 2 X 3 2 23651634 A 3 X 1 2 23673437 A 17 X 13 2 23676183 C 1 X 1 2 23676363 C 8 X 7 2 23688306 A 10 X 13 2 23693494 G 1 X 3 2 23696860 G 3 X 6 2 23700436 C 2 X 7 2 23713967 A 2 X 0 2 23717304 T 2 X 3 2 23720378 A 11 X 11 2 23732406 T 4 X 2 2 23734859 G 1 X 1 2 23738337 C 6 X 3 2 23746435 G 3 X 0 2 23777155 A 3 X 7 2 23784428 C 5 X 8 2 23786770 G 10 X 6 2 23792872 C 13 X 17 2 23794740 T 8 X 13 2 23797121 T 2 X 1 2 23799055 T 3 X 6 2 23837141 G 7 X 6 2 23860416 A 7 X 10 2 23871872 G 2 X 2 2 23893171 C 9 X 7 2 23897893 T 9 X 3 2 23910060 C 23 X 8 2 23946867 A 3 X 4 2 23964003 G 6 X 9 2 23965134 C 7 X 10 2 23986093 A 5 X 4 2 24026163 T 4 X 2 2 24026559 C 6 X 17 2 24041169 G 3 X 7 2 24068787 G 11 X 15 2 24227061 T 1 X 0 2 24247495 T 7 X 4 2 24264971 A 17 X 5 2 24313664 A 0 X 13 2 24328385 C 9 X 4 2 24422742 A 0 X 17 2 24568738 C 6 X 5 2 24571631 T 13 X 11 2 24572045 A 18 X 8 2 24613423 A 25 X 4 2 24614570 A 14 X 3 2 24626772 G 16 X 3 2 24626981 G 6 X 3 2 24639882 C 2 X 2 2 24642334 C 11 X 9 2 24643540 C 27 X 8 2 24645642 G 7 X 0 2 24671296 T 8 X 3 2 24680058 T 18 X 11 2 24684095 T 25 X 0 2 24765412 C 9 X 13 2 24775751 C 8 X 10 2 24817887 A 20 X 10 2 24827159 A 15 X 8 2 24840482 A 11 X 6 2 24866454 T 8 X 15 2 24873143 C 4 X 3 2 24873441 A 7 X 11 2 24881014 C 3 X 1 2 24904613 G 8 X 12 2 24906802 C 3 X 4 2 24907619 C 2 X 2 2 24908555 G 0 X 1 2 24909022 C 8 X 0 2 24909891 G 11 X 1 2 24929011 C 0 X 0 2 24983823 G 16 X 8 2 25093983 G 0 X 10 2 25158896 G 17 X 7 2 25159148 C 22 X 5 2 25187732 C 6 X 1 2 25231814 C 0 X 7 2 25238858 A 7 X 3 2 25239456 A 12 X 6 2 25331845 C 24 X 9 2 25347153 T 7 X 1 2 25365830 T 7 X 1 2 25382273 A 2 X 0 2 25383420 T 11 X 1 2 25384742 G 11 X 13 2 25408197 A 0 X 1 2 25432663 G 13 X 5 2 25439299 A 6 X 0 2 25445760 G 10 X 3 2 25446310 T 1 X 0 2 25447226 G 4 X 2 2 25451380 C 5 X 1 2 25463679 G 3 X 6 2 25497336 A 14 X 3 2 25502056 C 21 X 11 2 25526514 C 4 X 22 2 25598123 G 3 X 11 2 25609656 A 17 X 10 2 25676489 G 24 X 10 2 25709393 C 2 X 6 2 25711491 C 6 X 5 2 25720179 C 9 X 2 2 25723345 G 16 X 10 2 25849701 C 0 X 0 2 25853736 A 0 X 2 2 25964144 A 6 X 0 2 25981282 T 9 X 6 2 25982405 C 2 X 0 2 25996024 T 18 X 5 2 25997909 A 3 X 0 2 25998378 C 3 X 0 2 26003380 G 3 X 1 2 26013609 A 10 X 0 2 26079933 C 4 X 4 2 26159172 T 21 X 2 2 26259928 A 6 X 1 2 26282547 C 1 X 1 2 26404145 A 1 X 2 2 26407737 G 0 X 0 2 26554300 C 2 X 2 2 26560034 T 8 X 7 2 26561978 T 8 X 0 2 26562630 G 6 X 3 2 26577089 A 19 X 8 2 26577597 T 15 X 6 2 26592815 T 2 X 0 2 26606833 T 12 X 6 2 26612971 C 2 X 6 2 26614640 A 11 X 3 2 26621515 C 17 X 9 2 26623662 A 22 X 6 2 26628174 T 7 X 15 2 26632030 C 8 X 4 2 26633633 C 1 X 4 2 26637292 C 10 X 6 2 26643913 C 0 X 1 2 26646507 A 13 X 5 2 26650311 G 8 X 4 2 26655187 C 6 X 16 2 26763948 T 3 X 1 2 26767756 C 12 X 9 2 26768469 A 10 X 1 2 26773417 T 10 X 4 2 26795548 C 3 X 14 2 26796509 C 6 X 2 2 26810788 C 3 X 10 2 26816792 C 0 X 7 2 26817152 C 2 X 10 2 26824810 G 13 X 5 2 26830103 A 15 X 2 2 26857862 G 5 X 10 2 26866995 A 5 X 6 2 26875858 T 0 X 6 2 26883801 G 1 X 0 2 26889874 T 12 X 4 2 26908419 G 7 X 4 2 26910701 C 10 X 4 2 26911899 T 19 X 7 2 26912313 A 20 X 4 2 26913775 C 17 X 7 2 26915314 G 11 X 3 2 26929949 C 12 X 7 2 26950648 A 12 X 6 2 26973872 G 17 X 7 2 26986214 A 22 X 14 2 26990699 C 4 X 0 2 26993280 C 6 X 13 2 27016436 T 3 X 7 2 27026641 G 9 X 8 2 27026912 C 17 X 5 2 27031521 G 15 X 10 2 27040646 G 6 X 3 2 27055512 A 2 X 14 2 27064604 A 8 X 21 2 27081099 A 8 X 11 2 27084537 G 2 X 1 2 27096153 C 7 X 11 2 27133852 A 12 X 21 2 27161161 G 6 X 16 2 27169106 C 4 X 3 2 27174616 T 5 X 5 2 27178116 G 4 X 2 2 27189768 T 22 X 6 2 27238848 G 0 X 16 2 27249267 T 11 X 1 2 27262532 T 0 X 0 2 27276950 C 3 X 2 2 27350538 T 7 X 4 2 27410823 A 9 X 2 2 27451547 G 0 X 0 2 27455170 C 0 X 0 2 27588364 G 0 X 2 2 27682588 A 4 X 3 2 27783902 G 6 X 7 2 27793024 C 2 X 0 2 27919752 A 4 X 10 2 27976766 T 9 X 9 2 27987429 A 17 X 8 2 28015501 C 5 X 4 2 28020842 C 17 X 6 2 28052816 G 34 X 9 2 28053544 G 24 X 9 2 28077508 G 17 X 14 2 28091377 C 7 X 0 2 28108161 T 1 X 3 2 28114555 C 16 X 2 2 28115066 C 12 X 2 2 28137350 C 0 X 8 2 28161183 G 16 X 15 2 28183287 A 12 X 6 2 28188745 C 5 X 7 2 28195545 A 8 X 5 2 28203519 A 12 X 8 2 28210719 A 13 X 4 2 28211100 A 22 X 3 2 28212166 T 21 X 7 2 28219306 G 15 X 6 2 28221667 G 19 X 1 2 28222828 C 20 X 7 2 28229164 G 29 X 10 2 28232198 T 0 X 6 2 28233687 A 16 X 25 2 28237233 G 16 X 3 2 28243238 A 13 X 7 2 28249875 G 8 X 8 2 28256683 C 20 X 7 2 28257005 G 13 X 5 2 28264547 G 20 X 4 2 28269638 G 7 X 4 2 28271423 T 12 X 14 2 28287056 A 11 X 12 2 28312219 A 0 X 2 2 28328224 T 3 X 1 2 28388124 T 8 X 10 2 28408959 C 4 X 2 2 28413109 C 5 X 8 2 28416095 C 7 X 0 2 28417489 A 10 X 13 2 28429082 A 6 X 1 2 28429353 T 5 X 1 2 28439345 G 4 X 3 2 28457029 A 11 X 10 2 28458271 A 3 X 8 2 28467793 T 13 X 7 2 28468186 C 10 X 6 2 28478225 A 14 X 0 2 28478525 G 14 X 5 2 28482735 G 23 X 10 2 28499340 C 2 X 4 2 28500424 T 10 X 9 2 28501058 G 2 X 3 2 28516293 T 4 X 0 2 28540618 A 11 X 5 2 28550868 C 15 X 8 2 28558068 G 1 X 0 2 28558531 A 14 X 7 2 28601738 T 1 X 4 2 28610254 C 12 X 17 2 28610348 A 14 X 6 2 28611528 T 18 X 9 2 28615373 G 5 X 4 2 28615707 A 9 X 5 2 28621643 C 2 X 4 2 28627637 G 11 X 0 2 28634399 G 13 X 5 2 28645919 A 14 X 7 2 28647646 T 8 X 7 2 28649354 G 8 X 3 2 28745508 A 2 X 1 2 28746704 A 6 X 0 2 28754324 G 7 X 5 2 28771356 T 7 X 6 2 28778796 A 1 X 5 2 28785894 C 7 X 12 2 28822320 G 2 X 3 2 28829082 C 27 X 9 2 28831790 T 4 X 15 2 28843594 C 11 X 3 2 28845797 A 10 X 4 2 28849687 G 13 X 6 2 28850393 G 12 X 5 2 28857150 T 33 X 12 2 28862150 T 21 X 0 2 28862481 C 1 X 1 2 28863232 A 18 X 8 2 28865593 C 9 X 0 2 28900301 A 6 X 0 2 28903445 G 4 X 0 2 28939999 C 17 X 14 2 28943974 C 5 X 11 2 28974892 T 12 X 16 2 28981714 T 9 X 8 2 29031034 G 6 X 7 2 29036173 C 14 X 6 2 29047847 C 11 X 7 2 29055972 G 3 X 2 2 29056878 C 8 X 2 2 29056984 T 16 X 3 2 29057390 C 10 X 2 2 29075780 G 4 X 2 2 29076821 C 12 X 5 2 29077276 C 5 X 4 2 29079890 G 0 X 2 2 29079951 C 0 X 3 2 29080516 T 2 X 1 2 29081958 C 1 X 0 2 29082284 A 5 X 6 2 29085262 G 13 X 5 2 29087359 T 2 X 2 2 29092502 G 3 X 6 2 29101175 G 5 X 3 2 29114519 G 7 X 10 2 29138373 T 4 X 2 2 29138848 C 8 X 4 2 29139464 G 2 X 2 2 29146633 A 9 X 4 2 29151150 C 12 X 4 2 29171469 A 6 X 7 2 29171492 T 10 X 10 2 29209959 G 5 X 16 2 29224354 G 2 X 5 2 29225421 C 9 X 16 2 29233785 C 9 X 5 2 29235311 C 15 X 8 2 29240038 G 20 X 10 2 29251132 C 7 X 0 2 29254891 C 8 X 11 2 29255440 C 17 X 2 2 29266109 G 11 X 2 2 29267153 C 16 X 10 2 29268378 A 15 X 6 2 29277396 T 22 X 8 2 29287589 C 8 X 9 2 29287731 T 7 X 9 2 29291382 C 6 X 6 2 29298118 G 2 X 3 2 29302918 C 8 X 7 2 29307810 C 7 X 5 2 29308659 A 4 X 1 2 29310734 C 17 X 4 2 29312417 A 13 X 6 2 29315690 T 7 X 3 2 29338184 G 21 X 7 2 29340685 A 8 X 3 2 29343034 T 17 X 5 2 29350219 T 11 X 6 2 29357496 A 7 X 1 2 29358683 A 21 X 7 2 29365312 T 8 X 2 2 29388037 A 24 X 3 2 29392928 T 13 X 14 2 29398446 T 5 X 2 2 29404233 G 6 X 5 2 29404885 G 4 X 3 2 29408198 T 13 X 5 2 29409986 C 9 X 3 2 29421603 C 0 X 0 2 29426452 T 16 X 6 2 29427996 A 10 X 7 2 29428441 T 9 X 10 2 29428843 G 10 X 12 2 29436708 T 14 X 3 2 29447131 C 1 X 0 2 29449880 G 12 X 1 2 29455217 C 1 X 5 2 29459049 A 10 X 5 2 29459564 C 4 X 6 2 29463415 G 3 X 5 2 29469405 A 9 X 6 2 29485124 G 6 X 14 2 29495059 T 27 X 10 2 29499262 G 4 X 16 2 29515113 C 10 X 6 2 29530565 T 1 X 14 2 29592220 C 6 X 1 2 29599725 T 9 X 10 2 29609326 C 24 X 15 2 29718811 G 20 X 12 2 29726512 C 24 X 12 2 29728600 G 15 X 6 2 29742411 C 27 X 7 2 29760367 C 17 X 6 2 29763842 C 9 X 1 2 29819772 T 7 X 2 2 29901626 G 10 X 3 2 29927458 T 0 X 15 2 29930361 C 6 X 1 2 29948033 G 4 X 11 2 29950871 T 5 X 7 2 29954408 T 3 X 12 2 29967253 C 5 X 14 2 29993241 C 10 X 12 2 30005203 A 19 X 5 2 30007968 T 18 X 7 2 30008240 T 16 X 6 2 30008285 C 16 X 3 2 30011742 T 5 X 0 2 30012068 G 9 X 0 2 30012844 G 21 X 7 2 30013783 G 11 X 5 2 30032822 C 9 X 7 2 30038351 C 7 X 12 2 30038786 C 14 X 10 2 30043132 G 15 X 16 2 30057725 G 25 X 5 2 30093129 G 18 X 11 2 30100665 T 13 X 18 2 30114861 G 5 X 4 2 30115934 C 10 X 2 2 30118400 T 24 X 4 2 30144848 T 10 X 1 2 30173010 A 9 X 1 2 30198183 G 9 X 4 2 30260676 G 2 X 8 2 30369710 G 7 X 13 2 30369939 T 15 X 4 2 30408482 T 14 X 18 2 30443083 T 8 X 10 2 30448800 A 7 X 0 2 30490308 G 11 X 12 2 30491790 A 12 X 13 2 30492744 C 6 X 0 2 30498014 T 4 X 1 2 30501864 G 7 X 3 2 30508292 T 22 X 10 2 30513803 T 11 X 12 2 30526227 T 9 X 6 2 30531192 G 18 X 6 2 30533624 G 8 X 15 2 30553627 G 10 X 12 2 30568109 A 10 X 8 2 30580157 A 11 X 8 2 30587009 G 8 X 14 2 30588544 A 12 X 16 2 30604052 C 15 X 5 2 30613047 A 8 X 18 2 30613213 T 14 X 19 2 30620900 C 23 X 20 2 30645468 A 12 X 11 2 30647982 A 5 X 5 2 30661880 C 20 X 15 2 30681726 A 6 X 14 2 30683022 T 2 X 1 2 30713287 T 13 X 12 2 30713399 G 14 X 12 2 30721750 C 8 X 11 2 30723821 T 15 X 13 2 30723868 C 15 X 23 2 30725583 A 1 X 5 2 30725709 C 2 X 0 2 30769966 A 14 X 2 2 30773685 A 4 X 0 2 30785101 C 14 X 6 2 30809736 C 10 X 2 2 30810361 C 15 X 12 2 30814063 C 18 X 4 2 30832879 T 4 X 9 2 30836697 A 4 X 2 2 30838446 G 9 X 7 2 30840037 C 10 X 5 2 30841767 A 6 X 1 2 30860715 C 15 X 6 2 30875876 C 6 X 5 2 30890453 G 1 X 4 2 30901809 C 0 X 5 2 30971934 C 7 X 9 2 30975990 C 6 X 11 2 30978441 C 14 X 13 2 30996152 A 8 X 5 2 31014039 C 11 X 16 2 31014376 C 5 X 7 2 31031785 T 0 X 4 2 31034327 A 8 X 9 2 31049141 A 5 X 2 2 31089799 A 7 X 3 2 31093984 T 2 X 4 2 31134814 G 11 X 8 2 31136737 A 15 X 0 2 31150684 A 10 X 1 2 31160916 A 18 X 8 2 31172538 C 18 X 14 2 31173193 T 11 X 10 2 31174341 G 21 X 11 2 31189490 C 5 X 5 2 31194171 A 16 X 4 2 31199717 A 12 X 11 2 31200138 T 11 X 14 2 31205568 A 11 X 23 2 31237206 C 10 X 12 2 31243415 C 21 X 4 2 31245461 G 2 X 6 2 31249455 C 10 X 3 2 31266034 T 20 X 11 2 31305273 A 0 X 7 2 31308057 G 5 X 5 2 31308540 C 18 X 5 2 31310197 G 6 X 0 2 31315374 C 2 X 6 2 31320743 T 13 X 5 2 31322307 G 10 X 5 2 31341530 G 5 X 2 2 31373018 G 3 X 0 2 31385317 C 10 X 20 2 31404870 G 4 X 4 2 31407379 C 20 X 8 2 31410661 C 12 X 13 2 31413343 C 7 X 16 2 31425468 A 4 X 4 2 31428707 A 12 X 9 2 31429063 C 14 X 5 2 31429890 T 12 X 10 2 31433642 A 18 X 8 2 31439041 G 17 X 10 2 31463353 A 6 X 0 2 31463703 C 7 X 17 2 31486406 T 15 X 12 2 31500537 G 11 X 12 2 31503631 A 11 X 4 2 31504128 G 7 X 10 2 31505799 C 12 X 15 2 31543446 C 15 X 0 2 31545040 G 9 X 14 2 31562809 T 10 X 13 2 31565149 C 3 X 1 2 31594958 T 7 X 2 2 31595357 G 2 X 5 2 31617144 C 18 X 13 2 31692169 T 3 X 0 2 31693348 C 4 X 2 2 31694984 G 3 X 6 2 31708713 G 7 X 10 2 31724975 T 9 X 12 2 31731299 A 11 X 13 2 31746677 C 2 X 26 2 31775842 A 10 X 6 2 31782291 G 7 X 4 2 31813081 A 1 X 13 2 31848237 C 25 X 15 2 31852417 A 14 X 0 2 31884281 G 0 X 1 2 31890017 G 18 X 7 2 31899165 C 7 X 5 2 31987341 A 14 X 9 2 32022957 T 16 X 9 2 32147878 G 15 X 6 2 32151376 G 6 X 16 2 32167523 G 7 X 1 2 32170942 T 11 X 2 2 32177464 T 21 X 3 2 32189943 A 8 X 2 2 32204478 G 1 X 0 2 32208030 T 5 X 18 2 32259305 A 12 X 8 2 32261066 C 8 X 18 2 32311510 T 2 X 4 2 32319421 A 16 X 10 2 32327683 T 4 X 2 2 32328501 G 12 X 7 2 32332308 G 2 X 1 2 32338914 C 9 X 5 2 32346602 T 1 X 0 2 32389169 A 2 X 0 2 32725856 T 13 X 21 2 32747862 G 12 X 16 2 32751203 A 9 X 12 2 32751412 T 9 X 8 2 32773058 A 5 X 6 2 32784663 T 0 X 0 2 32791457 C 12 X 12 2 32794577 G 15 X 13 2 32812416 T 16 X 20 2 32821137 G 14 X 12 2 32829061 G 8 X 11 2 32831096 C 13 X 13 2 32834771 C 12 X 10 2 32842507 C 12 X 19 2 32852435 T 7 X 6 2 32858630 T 8 X 10 2 32862310 A 3 X 16 2 32862695 G 10 X 14 2 32863324 T 8 X 11 2 32871780 A 5 X 10 2 32890551 T 9 X 39 2 32892642 A 15 X 9 2 32897249 T 10 X 11 2 32900210 T 7 X 6 2 32905527 A 6 X 10 2 32915673 C 10 X 11 2 32932974 T 1 X 5 2 32934976 G 6 X 9 2 32941936 T 8 X 8 2 32953977 T 13 X 11 2 32963761 C 12 X 10 2 32970288 A 11 X 12 2 32970311 G 14 X 5 2 32972775 A 17 X 19 2 32975535 C 8 X 10 2 32976101 T 11 X 12 2 32986058 A 5 X 5 2 32986129 G 5 X 3 2 32993323 T 4 X 4 2 33046156 C 15 X 8 2 33067071 C 16 X 8 2 33074829 G 9 X 0 2 33086447 C 5 X 13 2 33091100 G 16 X 0 2 33146020 A 0 X 7 2 33172078 A 3 X 1 2 33198779 T 23 X 12 2 33216035 T 19 X 13 2 33260182 A 10 X 4 2 33295941 G 1 X 6 2 33301668 A 10 X 8 2 33307958 G 4 X 2 2 33311232 C 7 X 7 2 33316511 A 8 X 23 2 33359749 G 4 X 10 2 33359755 C 5 X 9 2 33392353 G 18 X 17 2 33392431 T 19 X 17 2 33394656 C 15 X 2 2 33417916 T 11 X 18 2 33421583 T 10 X 9 2 33431034 G 13 X 7 2 33432214 A 8 X 7 2 33445906 T 6 X 17 2 33460463 G 1 X 11 2 33472841 C 1 X 2 2 33476522 A 8 X 6 2 33478287 A 11 X 11 2 33483152 A 4 X 4 2 33503571 C 14 X 8 2 33506069 G 14 X 8 2 33506934 A 17 X 3 2 33523575 T 8 X 9 2 33531636 G 3 X 6 2 33532316 A 11 X 3 2 33545200 C 4 X 3 2 33545501 C 12 X 6 2 33548465 T 0 X 15 2 33556071 G 4 X 1 2 33557322 G 13 X 4 2 33558956 T 25 X 6 2 33561806 T 18 X 10 2 33576902 C 15 X 8 2 33617041 A 0 X 1 2 33787407 C 0 X 19 2 33804884 C 7 X 0 2 33806713 C 1 X 0 2 33809395 A 14 X 4 2 33810965 C 5 X 8 2 33818932 T 9 X 9 2 33822930 C 3 X 3 2 33823358 G 9 X 5 2 33824348 T 7 X 8 2 33824678 A 12 X 18 2 33825008 C 10 X 10 2 33828887 G 6 X 4 2 33829695 C 8 X 13 2 33830964 C 8 X 9 2 33831689 G 9 X 11 2 33835439 A 2 X 0 2 33844736 T 24 X 6 2 33847533 A 13 X 9 2 33848655 A 13 X 4 2 33849083 C 6 X 17 2 33849121 T 7 X 2 2 33849311 A 5 X 2 2 33850199 G 11 X 12 2 33850375 C 12 X 12 2 33853630 C 2 X 4 2 33854625 C 0 X 3 2 33860485 C 7 X 8 2 33860867 A 12 X 9 2 33864360 A 9 X 8 2 33865719 C 9 X 11 2 33876494 G 13 X 0 2 33879736 G 7 X 5 2 33958283 A 6 X 10 2 33976388 A 16 X 4 2 33993226 A 10 X 6 2 33993749 G 14 X 0 2 33996635 C 8 X 2 2 34016806 T 21 X 6 2 34021984 A 16 X 5 2 34025869 T 10 X 3 2 34025944 T 6 X 1 2 34033475 A 4 X 2 2 34037724 C 9 X 6 2 34038727 C 15 X 2 2 34038954 C 10 X 3 2 34039052 C 18 X 3 2 34043072 G 8 X 3 2 34049861 G 9 X 2 2 34053241 G 13 X 2 2 34054535 C 7 X 4 2 34058753 C 13 X 11 2 34061211 A 20 X 13 2 34062201 G 12 X 5 2 34063070 T 7 X 6 2 34063294 G 8 X 8 2 34064257 C 15 X 4 2 34066699 C 19 X 8 2 34073719 G 14 X 10 2 34078900 T 11 X 4 2 34082022 G 18 X 6 2 34082283 A 12 X 7 2 34082589 A 11 X 14 2 34083370 C 14 X 2 2 34092990 T 21 X 7 2 34095318 A 9 X 4 2 34096283 T 24 X 9 2 34096546 C 0 X 6 2 34098897 G 15 X 20 2 34106871 G 8 X 9 2 34107914 C 16 X 17 2 34109343 A 7 X 18 2 34109414 C 25 X 8 2 34111869 T 14 X 8 2 34116350 G 3 X 1 2 34119013 A 10 X 8 2 34136562 G 16 X 8 2 34138586 T 7 X 16 2 34142591 A 8 X 15 2 34143211 A 4 X 6 2 34145071 A 2 X 2 2 34148110 A 4 X 11 2 34153693 A 8 X 6 2 34163735 C 8 X 9 2 34170786 A 24 X 6 2 34173364 T 2 X 1 2 34173957 G 20 X 7 2 34182759 G 20 X 11 2 34183167 C 9 X 5 2 34184507 G 12 X 5 2 34190612 C 16 X 1 2 34199869 C 19 X 0 2 34200111 A 14 X 6 2 34201494 C 8 X 4 2 34209043 C 12 X 7 2 34209969 G 8 X 4 2 34220221 G 6 X 0 2 34349111 G 1 X 27 2 34356655 A 9 X 8 2 34357309 T 15 X 5 2 34357673 C 8 X 2 2 34373375 C 10 X 11 2 34384509 A 12 X 5 2 34385167 G 15 X 6 2 34394620 G 9 X 12 2 34396771 C 13 X 11 2 34397205 G 8 X 7 2 34404077 C 13 X 6 2 34406820 C 4 X 12 2 34408250 G 9 X 9 2 34415779 T 13 X 6 2 34430799 C 2 X 2 2 34437537 C 25 X 2 2 34441752 G 12 X 12 2 34441940 A 7 X 3 2 34444999 G 8 X 10 2 34505790 C 9 X 6 2 34510968 G 1 X 0 2 34519334 A 9 X 6 2 34521141 T 13 X 14 2 34526313 G 8 X 10 2 34527958 A 3 X 4 2 34528480 C 17 X 11 2 34532446 G 0 X 2 2 34533018 G 19 X 6 2 34533459 G 1 X 4 2 34534398 C 10 X 12 2 34536502 G 5 X 8 2 34538073 G 6 X 6 2 34539024 C 8 X 3 2 34539528 G 6 X 9 2 34547670 T 10 X 9 2 34608424 A 29 X 12 2 34612894 C 12 X 9 2 34624093 C 1 X 1 2 34657017 C 21 X 2 2 34705122 T 11 X 14 2 34712466 G 11 X 1 2 34725166 G 0 X 14 2 34742761 G 3 X 4 2 34746475 A 12 X 4 2 34754510 C 29 X 3 2 34769127 T 14 X 5 2 34773842 T 8 X 2 2 34793618 A 2 X 5 2 34796910 C 1 X 7 2 34800510 T 14 X 13 2 34804323 C 1 X 3 2 34806384 C 6 X 6 2 34819125 A 12 X 0 2 34819606 G 7 X 20 2 34823471 G 14 X 8 2 34824375 T 13 X 2 2 34824755 C 6 X 9 2 34829591 G 11 X 3 2 34833151 T 9 X 5 2 34833640 G 12 X 2 2 34840225 A 25 X 6 2 34842510 T 15 X 7 2 34848786 G 23 X 3 2 34851558 A 3 X 0 2 34867506 C 18 X 6 2 34889479 C 24 X 10 2 34946154 C 17 X 5 2 34959154 G 11 X 5 2 34968310 C 11 X 6 2 34970502 T 19 X 5 2 34972861 T 25 X 13 2 34975598 C 13 X 9 2 34979676 G 10 X 16 2 34991842 C 16 X 2 2 35006761 G 14 X 3 2 35007675 C 5 X 2 2 35008657 C 12 X 3 2 35008904 T 10 X 3 2 35012018 C 8 X 2 2 35014378 C 13 X 3 2 35019055 C 5 X 4 2 35019367 G 22 X 5 2 35025687 G 19 X 6 2 35028793 T 14 X 7 2 35031413 G 29 X 10 2 35034426 A 5 X 6 2 35041875 C 26 X 2 2 35042442 T 18 X 11 2 35045827 A 18 X 4 2 35048033 T 19 X 5 2 35051263 A 9 X 11 2 35051697 T 11 X 9 2 35057560 G 10 X 6 2 35060180 C 22 X 2 2 35063892 A 7 X 6 2 35070647 C 2 X 0 2 35077356 T 11 X 2 2 35079829 T 6 X 4 2 35090270 C 7 X 7 2 35097407 T 15 X 5 2 35097670 C 15 X 11 2 35098426 G 9 X 2 2 35105806 G 4 X 1 2 35111761 G 22 X 7 2 35112831 G 5 X 14 2 35120652 G 9 X 4 2 35126556 G 13 X 9 2 35129284 T 12 X 11 2 35133132 A 15 X 6 2 35135239 T 17 X 8 2 35135488 C 8 X 15 2 35149020 T 11 X 6 2 35155059 C 20 X 4 2 35165200 T 6 X 9 2 35168161 G 12 X 15 2 35171818 T 16 X 12 2 35173747 T 14 X 7 2 35175514 G 10 X 13 2 35175542 C 8 X 7 2 35203568 C 6 X 3 2 35231004 A 14 X 19 2 35278896 C 4 X 6 2 35278921 T 9 X 2 2 35287809 A 21 X 5 2 35299792 A 13 X 6 2 35301709 A 15 X 2 2 35307118 T 12 X 6 2 35309404 G 3 X 7 2 35311858 C 14 X 5 2 35315814 A 4 X 7 2 35324248 T 19 X 6 2 35325263 A 14 X 10 2 35335784 A 10 X 3 2 35338940 A 4 X 14 2 35346925 C 8 X 9 2 35355977 G 14 X 1 2 35386041 G 9 X 9 2 35396974 T 5 X 9 2 35397422 A 10 X 7 2 35410275 G 13 X 6 2 35411141 G 12 X 15 2 35411633 T 13 X 12 2 35422062 T 11 X 8 2 35431127 G 9 X 9 2 35437688 T 6 X 9 2 35439803 A 6 X 10 2 35442162 A 11 X 6 2 35443752 T 14 X 12 2 35444680 A 2 X 0 2 35447308 G 7 X 7 2 35450711 C 8 X 12 2 35463507 T 10 X 3 2 35559520 C 0 X 16 2 35609377 C 0 X 6 2 35632690 G 5 X 11 2 35711032 C 13 X 5 2 35718197 T 18 X 5 2 35721414 A 23 X 3 2 35722918 T 10 X 8 2 35725202 C 19 X 10 2 35726154 G 18 X 8 2 35733574 A 13 X 9 2 35733628 C 14 X 9 2 35733756 T 11 X 6 2 35734072 A 13 X 3 2 35734194 C 8 X 14 2 35735364 T 19 X 7 2 35736461 T 17 X 4 2 35736645 G 14 X 1 2 35737580 G 15 X 12 2 35738684 C 10 X 0 2 35742137 G 7 X 6 2 35745302 T 10 X 6 2 35749409 T 16 X 7 2 35753912 G 12 X 13 2 35757859 A 12 X 9 2 35763647 A 23 X 6 2 35779905 T 22 X 8 2 35798389 T 22 X 13 2 35803151 A 16 X 6 2 35806390 A 18 X 9 2 35806586 T 14 X 14 2 35813685 A 4 X 5 2 35820742 A 17 X 5 2 35822762 T 10 X 8 2 35826139 G 14 X 5 2 35831705 C 14 X 6 2 35833103 A 19 X 0 2 35842004 T 20 X 14 2 35843828 C 6 X 2 2 35843863 A 12 X 3 2 35849157 A 1 X 0 2 35850865 C 14 X 9 2 35850912 G 4 X 6 2 35852586 C 16 X 9 2 35856453 T 12 X 11 2 35862109 A 15 X 4 2 35865215 C 33 X 9 2 35867694 G 7 X 5 2 35868348 A 17 X 4 2 35868989 C 10 X 2 2 35871536 G 18 X 7 2 35871584 C 10 X 5 2 35887854 A 29 X 11 2 35890511 C 15 X 6 2 35899800 T 10 X 8 2 35901280 C 12 X 1 2 35910030 C 16 X 3 2 35912729 G 18 X 5 2 35913676 A 22 X 11 2 35917760 G 16 X 11 2 35918612 T 18 X 5 2 35922361 T 13 X 13 2 35924167 C 10 X 5 2 35924301 G 7 X 1 2 35924361 A 14 X 2 2 35925111 G 5 X 3 2 35929333 G 15 X 7 2 35935589 C 3 X 3 2 35938298 A 13 X 11 2 35943831 A 6 X 5 2 35946616 A 22 X 3 2 35947350 G 21 X 4 2 35956377 A 16 X 3 2 35959490 A 25 X 2 2 35961876 T 6 X 0 2 35970645 T 14 X 4 2 35974147 T 13 X 4 2 35974734 T 12 X 2 2 35990655 G 20 X 12 2 36219533 A 6 X 0 2 36241967 A 8 X 5 2 36246639 T 18 X 8 2 36247593 C 8 X 6 2 36266131 G 7 X 8 2 36270184 A 16 X 3 2 36271745 A 13 X 10 2 36274148 C 9 X 9 2 36286657 G 9 X 7 2 36292655 T 10 X 12 2 36296566 T 11 X 2 2 36304344 A 9 X 11 2 36316306 A 19 X 11 2 36318736 A 14 X 2 2 36330992 A 13 X 11 2 36337334 A 0 X 10 2 36343263 A 7 X 8 2 36346793 G 7 X 18 2 36351839 A 9 X 12 2 36355032 T 8 X 4 2 36361735 T 6 X 1 2 36362281 T 6 X 4 2 36403358 T 10 X 6 2 36416365 A 20 X 8 2 36425195 G 7 X 4 2 36428065 T 16 X 11 2 36447846 A 12 X 9 2 36458809 A 15 X 5 2 36458977 A 10 X 9 2 36460578 T 29 X 6 2 36463318 A 10 X 6 2 36467090 T 11 X 8 2 36467546 C 15 X 8 2 36470920 G 16 X 4 2 36475271 T 13 X 1 2 36477760 T 21 X 9 2 36480939 C 17 X 18 2 36485171 A 13 X 7 2 36488714 G 15 X 8 2 36495418 A 23 X 5 2 36496519 G 6 X 5 2 36496990 G 16 X 2 2 36497620 C 12 X 2 2 36508857 A 21 X 12 2 36534585 G 24 X 8 2 36539815 C 7 X 4 2 36557536 C 12 X 1 2 36565608 T 24 X 12 2 36568346 A 27 X 5 2 36572148 T 16 X 10 2 36575517 T 7 X 0 2 36583537 G 22 X 8 2 36591176 G 6 X 9 2 36592022 C 11 X 14 2 36598630 A 8 X 10 2 36604214 T 20 X 8 2 36611492 G 3 X 10 2 36611926 T 2 X 4 2 36613864 C 12 X 8 2 36622420 G 5 X 1 2 36623793 C 2 X 9 2 36627260 C 11 X 2 2 36629663 C 6 X 8 2 36636048 G 9 X 6 2 36653981 C 21 X 12 2 36661327 G 6 X 7 2 36663525 G 11 X 9 2 36664690 G 6 X 0 2 36667593 G 15 X 8 2 36674479 C 3 X 4 2 36681367 C 4 X 1 2 36693115 T 9 X 19 2 36693434 A 3 X 2 2 36694817 T 5 X 7 2 36710293 C 9 X 2 2 36710294 A 9 X 2 2 36715317 T 13 X 10 2 36715437 T 9 X 6 2 36715631 T 13 X 4 2 36716637 T 20 X 6 2 36718628 T 13 X 4 2 36740854 A 13 X 10 2 36741671 A 21 X 8 2 36744261 A 16 X 2 2 36746579 T 10 X 4 2 36750751 C 13 X 13 2 36751366 G 6 X 6 2 36752182 G 8 X 12 2 36752711 T 13 X 10 2 36754278 G 19 X 10 2 36760038 A 0 X 11 2 36760757 G 7 X 7 2 36762053 T 18 X 14 2 36773486 T 19 X 16 2 36785885 A 9 X 17 2 36820794 C 17 X 12 2 36823145 C 6 X 12 2 36834090 A 11 X 18 2 36836144 T 12 X 4 2 36850001 A 4 X 7 2 36861390 A 3 X 2 2 36882610 A 9 X 6 2 36901322 A 2 X 3 2 36902116 G 16 X 13 2 36905977 C 8 X 3 2 36912982 G 1 X 0 2 36920529 A 20 X 9 2 36928405 T 13 X 5 2 36941612 A 17 X 1 2 36986519 C 17 X 7 2 37016367 T 20 X 5 2 37025892 C 14 X 8 2 37074959 T 13 X 8 2 37092216 C 13 X 11 2 37111719 C 11 X 18 2 37139762 T 4 X 10 2 37141458 A 3 X 4 2 37152537 G 5 X 4 2 37156377 G 8 X 6 2 37158596 A 7 X 4 2 37161198 T 16 X 9 2 37169194 G 0 X 2 2 37170849 A 22 X 7 2 37189795 G 11 X 13 2 37199543 G 8 X 4 2 37211832 G 12 X 14 2 37215803 C 14 X 11 2 37256265 A 5 X 5 2 37263708 T 8 X 14 2 37268888 G 11 X 16 2 37293747 T 18 X 7 2 37302318 C 4 X 8 2 37343188 G 15 X 15 2 37458161 G 15 X 8 2 37464438 C 8 X 2 2 37466280 T 11 X 4 2 37502754 A 5 X 1 2 37511261 T 6 X 23 2 37536544 T 16 X 6 2 37536951 T 16 X 4 2 37540596 A 24 X 4 2 37543325 T 17 X 0 2 37552579 C 26 X 12 2 37554834 T 8 X 9 2 37558328 T 21 X 11 2 37559940 A 19 X 10 2 37572227 T 8 X 4 2 37586393 G 11 X 3 2 37587533 T 29 X 9 2 37590553 A 3 X 6 2 37596573 G 15 X 7 2 37744764 T 4 X 0 2 37757420 C 7 X 0 2 37759368 T 33 X 7 2 37760977 G 11 X 11 2 37769452 G 3 X 9 2 37769897 G 18 X 3 2 37770755 A 20 X 2 2 37786398 G 19 X 5 2 37794022 C 7 X 6 2 37795294 T 4 X 16 2 37796810 T 18 X 8 2 37801146 A 13 X 6 2 37811950 A 25 X 1 2 37812147 C 19 X 7 2 37814294 A 17 X 3 2 37815475 G 18 X 1 2 37815767 G 18 X 15 2 37815890 T 21 X 1 2 37815941 G 18 X 1 2 37816124 C 15 X 0 2 37816252 T 23 X 4 2 37816285 C 34 X 5 2 37816306 T 43 X 14 2 37816572 C 34 X 2 2 37816892 G 8 X 1 2 37818537 G 28 X 3 2 37818589 T 34 X 4 2 37818908 G 14 X 0 2 37819321 C 34 X 11 2 37819363 T 24 X 3 2 37819715 A 46 X 4 2 37820554 A 11 X 0 2 37820929 C 23 X 1 2 37821216 A 37 X 1 2 37821652 T 30 X 6 2 37822292 A 14 X 0 2 37823267 C 16 X 1 2 37823435 C 24 X 1 2 37823561 G 31 X 4 2 37823683 T 29 X 3 2 37824180 G 10 X 1 2 37824330 C 10 X 0 2 37826119 G 26 X 2 2 37826216 C 21 X 1 2 37826586 T 21 X 6 2 37826789 T 25 X 7 2 37826826 A 22 X 3 2 37827771 T 39 X 3 2 37828747 C 14 X 0 2 37829233 C 22 X 1 2 37829446 C 19 X 3 2 37829769 C 32 X 1 2 37829809 A 28 X 4 2 37830071 G 24 X 0 2 37830126 A 25 X 0 2 37830545 G 22 X 0 2 37832214 C 31 X 3 2 37832640 A 21 X 1 2 37833986 A 7 X 2 2 37834942 G 24 X 10 2 37835002 A 23 X 4 2 37836636 G 18 X 8 2 37837074 C 18 X 8 2 37837915 A 33 X 5 2 37840441 C 28 X 7 2 37841796 C 23 X 0 2 37842601 G 24 X 6 2 37844021 G 13 X 0 2 37844758 G 12 X 5 2 37846304 C 26 X 4 2 37846492 C 13 X 1 2 37846815 T 35 X 4 2 37848776 T 33 X 3 2 37849670 T 9 X 3 2 37849726 G 6 X 5 2 37849882 G 21 X 6 2 37850528 C 27 X 6 2 37851451 A 2 X 8 2 37852190 T 17 X 4 2 37852730 C 9 X 0 2 37854235 C 31 X 6 2 37854327 C 21 X 5 2 37854355 G 9 X 1 2 37854687 T 24 X 5 2 37854873 G 32 X 6 2 37854874 C 32 X 6 2 37854931 A 31 X 6 2 37861731 T 24 X 10 2 37862054 A 2 X 3 2 37866096 G 5 X 2 2 37875052 T 18 X 0 2 37887950 A 10 X 13 2 37892832 T 3 X 5 2 37893503 C 13 X 16 2 37894084 G 4 X 4 2 37894198 A 3 X 8 2 37910741 T 2 X 7 2 37917034 G 17 X 1 2 37919758 C 1 X 1 2 37919979 A 8 X 1 2 37944314 G 0 X 18 2 37966322 G 7 X 7 2 37988343 A 21 X 13 2 37995863 T 4 X 11 2 37996636 C 12 X 16 2 38002409 T 11 X 16 2 38003043 T 1 X 10 2 38006985 A 6 X 12 2 38016200 T 14 X 8 2 38043700 C 5 X 8 2 38045226 A 16 X 12 2 38046664 A 11 X 6 2 38048101 C 11 X 11 2 38053252 G 18 X 7 2 38062791 G 10 X 14 2 38066752 A 5 X 4 2 38072362 G 15 X 7 2 38073134 C 20 X 3 2 38107305 T 7 X 8 2 38114535 C 1 X 21 2 38119870 T 8 X 10 2 38122110 C 25 X 11 2 38123882 G 14 X 9 2 38124149 A 13 X 7 2 38124459 T 10 X 2 2 38125425 C 7 X 5 2 38128197 A 11 X 6 2 38130756 A 16 X 4 2 38136127 T 13 X 18 2 38141970 C 15 X 5 2 38142936 G 3 X 20 2 38146154 C 8 X 8 2 38149386 G 13 X 4 2 38164503 C 0 X 0 2 38165990 G 8 X 3 2 38167088 C 17 X 6 2 38169963 C 28 X 9 2 38173820 G 5 X 8 2 38198639 C 13 X 8 2 38205725 G 16 X 4 2 38209334 A 31 X 9 2 38210738 G 16 X 6 2 38211588 A 10 X 21 2 38224578 C 11 X 4 2 38228492 A 18 X 16 2 38238091 A 14 X 8 2 38241873 G 10 X 5 2 38248131 T 13 X 2 2 38248518 C 5 X 2 2 38249388 A 15 X 3 2 38250834 C 16 X 3 2 38282706 C 18 X 3 2 38317523 C 12 X 6 2 38319531 C 14 X 3 2 38320650 G 4 X 2 2 38320916 C 28 X 13 2 38321574 G 5 X 2 2 38322107 C 14 X 2 2 38322401 C 17 X 2 2 38325172 T 1 X 2 2 38332614 T 15 X 8 2 38335903 A 16 X 6 2 38339397 T 8 X 1 2 38341564 G 8 X 16 2 38345374 C 18 X 1 2 38345385 T 14 X 1 2 38357761 A 13 X 19 2 38364996 A 22 X 14 2 38366212 T 12 X 3 2 38368012 A 10 X 7 2 38370907 C 22 X 9 2 38376035 G 27 X 7 2 38378041 G 10 X 12 2 38382153 C 12 X 4 2 38390018 T 16 X 8 2 38394218 A 10 X 7 2 38412179 C 7 X 2 2 38412524 C 20 X 5 2 38413111 C 19 X 4 2 38418755 T 16 X 7 2 38443139 G 16 X 5 2 38457739 C 0 X 0 2 38459611 G 21 X 10 2 38468823 G 3 X 0 2 38477713 C 0 X 0 2 38499140 C 14 X 1 2 38500629 G 1 X 0 2 38501134 T 5 X 1 2 38502185 A 12 X 1 2 38509122 T 0 X 0 2 38591745 G 16 X 9 2 38600477 T 16 X 8 2 38602475 T 23 X 8 2 38604611 T 21 X 5 2 38610955 C 14 X 5 2 38611233 T 16 X 7 2 38613544 T 11 X 9 2 38615855 C 1 X 0 2 38676408 C 11 X 4 2 38700524 C 15 X 12 2 38773076 T 3 X 7 2 38784545 G 2 X 2 2 38786169 T 4 X 3 2 38833623 T 0 X 3 2 38905483 C 0 X 1 2 38911081 T 1 X 0 2 38930712 A 0 X 9 2 38979644 T 18 X 1 2 39058212 A 7 X 17 2 39083511 C 0 X 6 2 39088966 C 15 X 2 2 39108088 C 11 X 17 2 39170544 A 0 X 0 2 39185017 A 21 X 6 2 39223529 T 8 X 3 2 39230190 C 4 X 3 2 39316838 G 23 X 5 2 39431411 G 4 X 5 2 39477526 T 3 X 0 2 39506772 A 0 X 15 2 39566606 A 18 X 1 2 39581823 T 15 X 3 2 39587017 G 9 X 6 2 39589291 A 15 X 5 2 39593494 G 11 X 16 2 39609141 T 25 X 12 2 39667737 A 15 X 20 2 39823430 C 9 X 16 2 39904709 G 17 X 5 2 39923056 A 2 X 18 2 39968694 A 9 X 2 2 39976364 G 10 X 7 2 39977071 T 16 X 8 2 39977804 A 24 X 9 2 39990321 T 11 X 26 2 39992695 G 16 X 13 2 39995442 G 23 X 8 2 40002743 T 14 X 4 2 40018009 C 21 X 3 2 40019443 G 12 X 8 2 40019988 T 13 X 3 2 40020367 C 17 X 7 2 40020434 A 10 X 6 2 40021160 C 16 X 9 2 40021373 A 21 X 8 2 40022712 C 12 X 3 2 40031676 A 10 X 8 2 40036176 A 19 X 14 2 40039819 C 4 X 3 2 40040792 T 8 X 1 2 40041489 C 6 X 3 2 40046740 C 5 X 7 2 40047644 T 8 X 10 2 40048940 C 11 X 13 2 40049509 C 11 X 3 2 40052524 T 4 X 7 2 40055897 G 21 X 3 2 40065753 G 0 X 1 2 40069787 A 4 X 4 2 40069855 C 16 X 14 2 40076322 G 9 X 8 2 40078719 A 7 X 9 2 40079881 T 18 X 11 2 40087965 A 15 X 2 2 40099172 G 10 X 5 2 40103904 C 14 X 6 2 40104812 G 10 X 5 2 40105627 G 1 X 5 2 40123926 T 11 X 12 2 40125711 A 5 X 7 2 40128231 A 4 X 4 2 40157535 T 8 X 11 2 40346180 A 17 X 12 2 40354385 T 6 X 0 2 40355651 G 3 X 1 2 40410924 T 12 X 6 2 40421135 C 5 X 6 2 40445703 G 12 X 7 2 40456343 C 6 X 0 2 40466050 C 0 X 0 2 40533541 T 6 X 18 2 40536488 A 3 X 4 2 40566557 A 12 X 8 2 40579031 A 6 X 6 2 40656075 T 8 X 12 2 40702001 A 1 X 9 2 40898926 C 0 X 13 2 40915110 G 8 X 0 2 40938958 G 11 X 13 2 40956355 G 10 X 8 2 40976814 C 6 X 17 2 40978314 T 15 X 8 2 40990157 T 9 X 10 2 40990275 G 9 X 9 2 40996602 T 10 X 8 2 40996871 G 12 X 8 2 41009323 T 15 X 8 2 41016612 A 10 X 6 2 41016688 G 11 X 12 2 41017803 G 12 X 9 2 41017954 G 9 X 10 2 41019968 A 11 X 18 2 41022312 C 1 X 2 2 41025122 C 3 X 3 2 41030490 C 7 X 4 2 41033930 C 6 X 9 2 41036380 G 12 X 11 2 41038724 T 19 X 2 2 41040946 A 5 X 8 2 41045292 A 14 X 22 2 41049228 G 18 X 7 2 41049319 T 18 X 13 2 41052472 T 17 X 11 2 41052493 C 10 X 23 2 41060678 C 20 X 3 2 41068168 G 18 X 5 2 41076116 T 13 X 8 2 41078955 A 5 X 2 2 41081841 G 31 X 9 2 41093192 A 7 X 4 2 41096603 G 0 X 0 2 41106616 T 23 X 9 2 41140673 T 7 X 6 2 41156159 G 23 X 16 2 41171278 C 19 X 17 2 41209368 A 6 X 3 2 41212097 T 16 X 9 2 41214115 T 7 X 2 2 41216309 T 23 X 11 2 41217671 T 10 X 0 2 41240074 T 2 X 4 2 41243717 T 11 X 10 2 41245156 A 9 X 8 2 41249527 A 18 X 2 2 41252953 C 3 X 1 2 41253402 A 19 X 3 2 41256838 T 26 X 11 2 41264215 C 11 X 3 2 41277791 T 11 X 5 2 41287465 T 21 X 8 2 41328854 C 0 X 13 2 41338043 T 0 X 20 2 41376790 C 8 X 10 2 41388353 C 14 X 13 2 41389370 C 10 X 15 2 41410316 T 14 X 12 2 41414867 T 7 X 11 2 41415674 A 10 X 11 2 41427374 G 3 X 8 2 41433114 T 14 X 14 2 41439672 C 2 X 4 2 41439683 C 4 X 2 2 41462468 T 4 X 2 2 41462931 C 9 X 4 2 41463935 C 5 X 6 2 41464232 A 3 X 6 2 41469556 A 4 X 17 2 41471153 A 10 X 15 2 41471361 C 23 X 14 2 41473393 C 9 X 7 2 41474340 C 13 X 5 2 41475238 A 7 X 7 2 41480709 C 17 X 6 2 41484598 C 11 X 18 2 41486464 G 7 X 11 2 41487081 T 8 X 7 2 41487965 C 11 X 3 2 41488806 A 11 X 15 2 41490019 G 5 X 7 2 41490212 G 12 X 8 2 41491887 T 2 X 2 2 41493687 T 19 X 13 2 41494749 A 9 X 6 2 41509417 C 11 X 13 2 41511616 G 13 X 7 2 41515297 C 11 X 16 2 41523672 A 13 X 8 2 41527654 G 10 X 10 2 41534122 C 6 X 8 2 41536433 C 7 X 13 2 41538696 A 7 X 10 2 41544665 G 12 X 5 2 41552365 G 8 X 3 2 41554369 C 4 X 13 2 41556367 C 9 X 13 2 41558424 T 12 X 2 2 41558548 C 12 X 11 2 41559790 G 4 X 8 2 41561270 G 5 X 16 2 41563229 A 16 X 9 2 41568588 T 6 X 3 2 41569087 C 6 X 10 2 41569364 G 6 X 8 2 41572055 C 16 X 22 2 41572974 A 14 X 8 2 41574289 C 8 X 11 2 41577524 T 15 X 19 2 41579391 T 9 X 8 2 41584717 G 12 X 11 2 41586179 A 5 X 6 2 41599308 C 9 X 9 2 41611625 G 6 X 3 2 41615192 C 9 X 8 2 41616506 A 10 X 11 2 41627537 G 22 X 13 2 41646611 T 18 X 17 2 41650173 G 9 X 19 2 41652304 A 14 X 15 2 41652745 G 6 X 4 2 41653501 G 6 X 0 2 41664736 G 9 X 1 2 41713623 A 13 X 14 2 41715043 G 11 X 24 2 41719806 C 3 X 12 2 41721279 C 9 X 6 2 41727509 T 14 X 11 2 41734794 A 11 X 12 2 41744396 T 13 X 16 2 41752064 A 21 X 12 2 41757516 A 12 X 5 2 41758837 A 19 X 12 2 41764210 T 13 X 2 2 41767062 A 11 X 10 2 41770888 C 12 X 9 2 41770905 A 16 X 10 2 41775249 G 13 X 14 2 41775841 A 7 X 6 2 41778605 C 12 X 14 2 41780296 A 21 X 5 2 41781702 G 17 X 4 2 41791379 G 8 X 7 2 41791509 C 13 X 13 2 41792851 G 7 X 8 2 41793600 A 9 X 7 2 41804285 T 9 X 18 2 41807555 T 15 X 11 2 41808499 G 11 X 16 2 41813638 G 9 X 15 2 41814803 A 10 X 10 2 41816761 A 9 X 11 2 41819156 T 10 X 13 2 41822988 A 3 X 8 2 41842975 C 7 X 6 2 41843313 G 16 X 7 2 41845590 A 8 X 3 2 41848731 A 5 X 24 2 41850910 G 13 X 3 2 41855211 T 6 X 0 2 41859370 C 11 X 17 2 41866249 T 5 X 6 2 41871510 C 12 X 10 2 41884454 T 10 X 6 2 41884749 C 15 X 2 2 41887178 G 7 X 6 2 41887642 C 14 X 15 2 41892141 A 16 X 8 2 41896547 G 12 X 7 2 41896837 A 17 X 3 2 41897124 C 11 X 2 2 41898198 C 17 X 8 2 41900424 C 16 X 11 2 41908171 T 21 X 7 2 41908768 C 7 X 2 2 41914131 C 6 X 8 2 41916439 G 29 X 4 2 41922872 G 8 X 8 2 41934514 A 21 X 10 2 41951628 A 6 X 5 2 41951792 A 8 X 7 2 41958411 G 13 X 1 2 41962137 G 15 X 8 2 41963361 T 5 X 0 2 41965085 A 8 X 8 2 41966112 C 6 X 21 2 41967276 A 5 X 7 2 41969038 A 8 X 6 2 41970720 T 9 X 8 2 41970893 T 12 X 18 2 41984915 G 15 X 12 2 41985035 T 9 X 12 2 41989639 G 28 X 11 2 41995596 C 8 X 8 2 41997712 A 21 X 4 2 41998824 T 15 X 13 2 42004954 G 1 X 2 2 42008807 C 8 X 1 2 42016464 T 9 X 9 2 42019353 T 11 X 1 2 42021473 G 7 X 4 2 42024701 C 3 X 18 2 42117288 T 0 X 1 2 42125864 T 4 X 0 2 42132463 C 1 X 6 2 42133750 C 3 X 2 2 42150444 G 7 X 14 2 42150764 T 8 X 6 2 42151325 G 1 X 0 2 42153291 C 7 X 7 2 42161013 T 7 X 1 2 42162450 C 15 X 3 2 42170733 G 9 X 4 2 42177811 T 18 X 6 2 42178723 G 0 X 0 2 42179253 T 20 X 4 2 42188121 T 10 X 3 2 42194587 G 4 X 2 2 42201592 A 6 X 16 2 42209081 A 12 X 23 2 42215479 A 13 X 3 2 42241395 C 4 X 8 2 42245491 T 19 X 14 2 42249338 A 19 X 4 2 42259461 A 5 X 11 2 42263023 C 14 X 6 2 42263232 A 13 X 11 2 42267538 T 8 X 6 2 42274123 G 20 X 7 2 42280394 A 22 X 9 2 42284101 G 2 X 6 2 42301823 G 18 X 5 2 42313199 T 10 X 2 2 42314159 G 6 X 4 2 42336610 G 15 X 5 2 42339923 C 29 X 5 2 42367051 C 10 X 5 2 42371417 T 17 X 2 2 42379904 A 22 X 9 2 42383092 G 2 X 0 2 42387706 G 22 X 8 2 42390038 G 25 X 4 2 42400072 A 14 X 10 2 42402327 G 15 X 6 2 42409028 T 14 X 5 2 42420301 C 8 X 4 2 42420332 C 8 X 4 2 42426794 C 6 X 5 2 42446665 A 10 X 11 2 42451778 C 5 X 1 2 42453411 C 19 X 4 2 42460165 C 8 X 5 2 42468470 T 18 X 7 2 42477386 G 6 X 6 2 42486676 C 16 X 6 2 42503056 C 16 X 5 2 42509729 C 10 X 5 2 42530979 C 16 X 9 2 42542189 T 4 X 9 2 42544270 C 2 X 5 2 42550968 C 10 X 10 2 42563827 C 12 X 13 2 42567775 A 3 X 2 2 42572713 T 6 X 11 2 42578960 G 11 X 9 2 42627267 C 17 X 5 2 42658850 G 5 X 11 2 42667277 C 0 X 2 2 42689908 A 0 X 16 2 42717034 G 0 X 2 2 42789098 T 7 X 13 2 42798671 C 7 X 18 2 42809945 T 3 X 5 2 42838099 T 8 X 5 2 42842551 C 4 X 4 2 42842984 C 9 X 4 2 42843386 G 1 X 1 2 42843402 C 1 X 0 2 42874728 T 32 X 2 2 42899319 A 8 X 15 2 42912678 C 3 X 3 2 42912961 G 2 X 3 2 42917947 C 7 X 20 2 42926220 G 1 X 4 2 42930013 G 0 X 1 2 42930429 G 1 X 18 2 42931752 G 2 X 3 2 42934548 T 2 X 2 2 42935638 A 0 X 0 2 42938265 G 9 X 2 2 42947512 C 9 X 2 2 42952658 G 6 X 11 2 42983584 A 4 X 2 2 43001672 T 5 X 3 2 43004266 T 1 X 2 2 43004432 C 3 X 1 2 43009335 A 10 X 11 2 43013540 T 5 X 6 2 43018539 T 10 X 8 2 43020728 G 3 X 5 2 43056496 G 0 X 0 2 43064598 A 13 X 1 2 43076389 G 25 X 6 2 43076511 G 12 X 8 2 43080309 G 10 X 2 2 43081151 T 3 X 1 2 43084805 T 4 X 0 2 43085011 C 7 X 4 2 43153925 T 7 X 2 2 43166502 G 3 X 1 2 43169007 C 6 X 4 2 43169240 C 18 X 7 2 43173111 A 15 X 8 2 43173370 G 15 X 5 2 43177314 C 3 X 4 2 43220266 T 4 X 1 2 43224195 C 1 X 1 2 43235538 A 5 X 3 2 43245148 T 8 X 8 2 43268574 G 2 X 2 2 43313906 C 3 X 4 2 43322099 A 5 X 6 2 43324920 G 12 X 11 2 43335724 C 19 X 6 2 43349518 C 5 X 6 2 43395872 G 10 X 10 2 43402830 A 2 X 1 2 43407341 T 5 X 15 2 43408898 T 7 X 9 2 43409197 G 16 X 21 2 43413464 G 9 X 17 2 43415381 C 5 X 3 2 43415622 C 2 X 4 2 43430389 G 9 X 3 2 43438364 A 15 X 8 2 43440799 C 13 X 8 2 43443721 C 11 X 13 2 43452644 G 5 X 4 2 43457472 G 7 X 11 2 43470204 A 5 X 2 2 43569842 G 9 X 0 2 43698051 A 2 X 0 2 43793199 A 7 X 2 2 43795336 A 17 X 9 2 43806362 A 3 X 8 2 43807144 C 9 X 6 2 43814841 A 8 X 11 2 43818399 C 8 X 5 2 43822471 G 10 X 7 2 43826916 C 2 X 0 2 43841916 T 3 X 8 2 43848883 T 13 X 6 2 43853887 C 9 X 17 2 43860798 A 11 X 15 2 43868801 A 13 X 22 2 43887288 G 19 X 12 2 43904280 G 8 X 16 2 43907951 G 2 X 3 2 43910070 T 4 X 2 2 43910494 G 14 X 15 2 43917454 C 2 X 1 2 43921683 C 3 X 5 2 43924031 T 4 X 4 2 43925017 C 3 X 0 2 43934583 C 3 X 1 2 43941559 A 5 X 6 2 43949355 G 9 X 3 2 43955627 T 4 X 1 2 43978478 C 14 X 8 2 43991879 C 17 X 14 2 43997148 A 8 X 9 2 43999514 C 2 X 0 2 44011043 C 5 X 3 2 44031578 G 5 X 4 2 44032170 C 7 X 12 2 44043022 G 17 X 2 2 44055244 C 20 X 0 2 44064602 T 20 X 5 2 44074249 A 22 X 12 2 44078364 C 2 X 0 2 44080964 C 3 X 0 2 44081790 A 27 X 15 2 44083171 G 2 X 0 2 44087384 A 1 X 0 2 44092487 C 14 X 10 2 44115284 T 16 X 20 2 44115996 C 7 X 6 2 44133444 A 12 X 4 2 44134621 G 6 X 0 2 44158449 C 16 X 4 2 44168487 T 24 X 3 2 44168741 G 9 X 4 2 44171141 C 8 X 14 2 44175520 G 12 X 4 2 44180173 T 16 X 17 2 44180537 T 13 X 19 2 44181971 C 9 X 8 2 44186892 G 6 X 5 2 44191011 C 20 X 7 2 44233033 G 0 X 8 2 44334599 C 10 X 11 2 44358269 T 14 X 16 2 44358713 C 1 X 1 2 44362227 G 18 X 9 2 44371144 G 13 X 13 2 44389641 A 4 X 12 2 44400133 T 14 X 15 2 44401301 T 13 X 19 2 44402621 G 8 X 11 2 44411311 C 8 X 9 2 44418586 C 11 X 9 2 44426231 T 13 X 1 2 44427016 G 4 X 5 2 44434399 A 8 X 13 2 44446550 G 20 X 4 2 44489447 A 0 X 3 2 44491515 A 6 X 12 2 44492224 G 2 X 15 2 44496189 A 6 X 13 2 44499303 G 4 X 6 2 44503510 C 6 X 7 2 44504090 A 9 X 5 2 44508281 C 8 X 10 2 44508297 T 9 X 11 2 44514133 T 5 X 1 2 44519301 T 8 X 1 2 44524388 A 9 X 13 2 44529215 T 17 X 8 2 44547039 C 9 X 10 2 44563161 G 8 X 7 2 44563561 G 15 X 19 2 44583969 A 14 X 10 2 44586548 G 1 X 3 2 44588830 A 14 X 5 2 44594827 T 12 X 13 2 44606655 G 4 X 1 2 44618591 C 2 X 3 2 44619248 A 12 X 8 2 44621101 G 3 X 1 2 44629075 G 18 X 10 2 44641004 T 2 X 1 2 44649072 C 10 X 8 2 44650505 A 14 X 20 2 44657887 T 7 X 7 2 44661867 G 14 X 15 2 44673633 A 10 X 9 2 44677996 C 17 X 19 2 44679460 C 13 X 13 2 44683671 G 3 X 2 2 44689664 G 13 X 12 2 44691580 G 8 X 10 2 44716005 A 9 X 12 2 44725214 T 9 X 11 2 44729289 T 5 X 7 2 44729364 A 11 X 9 2 44744695 T 5 X 10 2 44747534 A 4 X 10 2 44808317 A 10 X 4 2 44861317 A 27 X 4 2 44878685 T 3 X 3 2 44901262 T 7 X 3 2 44906153 C 3 X 2 2 44913530 C 11 X 0 2 44915074 A 20 X 10 2 44915318 A 22 X 14 2 44916682 G 6 X 1 2 44935724 C 11 X 4 2 44940720 A 17 X 7 2 44949264 G 21 X 9 2 44951722 A 16 X 1 2 44953600 T 15 X 10 2 44985857 T 22 X 11 2 44990134 T 3 X 0 2 44991262 A 19 X 8 2 44991899 A 21 X 18 2 44996567 A 8 X 13 2 45008300 G 17 X 7 2 45010040 G 0 X 0 2 45020962 G 12 X 4 2 45037815 C 12 X 3 2 45054700 G 10 X 3 2 45058331 G 18 X 7 2 45062345 G 7 X 4 2 45067941 T 21 X 9 2 45073661 T 20 X 7 2 45075339 C 12 X 8 2 45076901 G 23 X 7 2 45092413 T 19 X 5 2 45093030 T 18 X 5 2 45096083 A 12 X 5 2 45102410 G 22 X 13 2 45103229 T 13 X 3 2 45106107 G 3 X 8 2 45106970 C 5 X 12 2 45107715 G 12 X 5 2 45109190 A 11 X 7 2 45124707 A 5 X 8 2 45126579 T 9 X 7 2 45127983 G 8 X 2 2 45134096 A 3 X 2 2 45139778 C 9 X 2 2 45148147 G 7 X 1 2 45151029 T 7 X 3 2 45151812 T 8 X 14 2 45165035 T 7 X 3 2 45165155 G 7 X 2 2 45165277 A 12 X 3 2 45168967 A 10 X 7 2 45169167 G 3 X 11 2 45175865 C 11 X 5 2 45176032 A 6 X 13 2 45183276 T 8 X 5 2 45185720 T 15 X 14 2 45187374 G 22 X 8 2 45232537 A 13 X 21 2 45234207 G 21 X 18 2 45246768 G 13 X 1 2 45254253 A 9 X 14 2 45255398 C 16 X 7 2 45262439 G 2 X 3 2 45265206 G 11 X 21 2 45265367 G 8 X 6 2 45268021 T 2 X 12 2 45278762 A 15 X 13 2 45281154 G 8 X 3 2 45281452 C 1 X 5 2 45293305 T 9 X 4 2 45302304 C 3 X 2 2 45303925 G 8 X 16 2 45306255 C 14 X 11 2 45307197 T 9 X 12 2 45307388 G 8 X 5 2 45308897 C 3 X 9 2 45312310 G 8 X 16 2 45315119 C 13 X 10 2 45319619 G 8 X 8 2 45332660 C 3 X 0 2 45337802 G 7 X 5 2 45339349 G 19 X 5 2 45341528 C 13 X 4 2 45345433 C 4 X 3 2 45377128 T 12 X 5 2 45382987 T 7 X 6 2 45383138 A 0 X 14 2 45383197 C 5 X 9 2 45386179 A 7 X 1 2 45390133 C 3 X 2 2 45390250 T 9 X 4 2 45395698 C 7 X 3 2 45397231 A 2 X 4 2 45402697 T 13 X 6 2 45422495 T 11 X 10 2 45478734 G 7 X 2 2 45487921 T 14 X 20 2 45506834 C 3 X 2 2 45515940 T 8 X 9 2 45525689 T 13 X 17 2 45549392 A 6 X 11 2 45559052 G 7 X 14 2 45561072 G 9 X 8 2 45609061 A 15 X 15 2 45613745 C 15 X 20 2 45620519 C 5 X 8 2 45629591 A 13 X 12 2 45634639 T 14 X 6 2 45638236 C 16 X 7 2 45651156 T 8 X 6 2 45651758 G 18 X 8 2 45656611 A 5 X 4 2 45687341 C 12 X 15 2 45689112 G 10 X 11 2 45717970 A 22 X 4 2 45721391 G 7 X 13 2 45734689 G 6 X 8 2 45738401 A 11 X 2 2 45760706 C 14 X 12 2 45764008 C 19 X 9 2 45765802 T 21 X 10 2 45766032 C 8 X 15 2 45856049 A 14 X 9 2 45856629 C 17 X 11 2 45857385 T 9 X 7 2 45857606 C 25 X 11 2 45888574 G 3 X 3 2 45907653 C 0 X 3 2 45909441 T 19 X 9 2 45909641 G 4 X 0 2 45909820 C 25 X 3 2 45912264 G 22 X 15 2 45943397 C 2 X 4 2 45986344 T 11 X 14 2 45986650 C 2 X 5 2 45992199 G 7 X 7 2 46002972 C 11 X 3 2 46008003 C 7 X 1 2 46016592 T 7 X 0 2 46019455 C 9 X 2 2 46022879 G 12 X 17 2 46025628 T 11 X 7 2 46028475 C 8 X 8 2 46028705 G 6 X 11 2 46034715 G 8 X 17 2 46035621 T 22 X 7 2 46041469 G 7 X 11 2 46045116 G 12 X 13 2 46049962 T 5 X 4 2 46055730 C 16 X 11 2 46066053 C 0 X 8 2 46085673 C 6 X 5 2 46087523 C 24 X 5 2 46105180 T 6 X 6 2 46108083 G 16 X 10 2 46112333 C 12 X 7 2 46113199 G 18 X 9 2 46132830 G 24 X 12 2 46134222 C 18 X 4 2 46143047 T 19 X 13 2 46143808 A 2 X 9 2 46151929 A 19 X 11 2 46159023 A 1 X 4 2 46162076 C 11 X 0 2 46165352 A 8 X 6 2 46170687 A 14 X 9 2 46187413 C 12 X 12 2 46187738 A 12 X 9 2 46188138 G 19 X 12 2 46189106 C 7 X 10 2 46199370 G 5 X 6 2 46205845 G 19 X 12 2 46242326 A 13 X 13 2 46259226 C 9 X 21 2 46259515 A 9 X 6 2 46282670 A 17 X 7 2 46283229 C 8 X 9 2 46283825 T 3 X 1 2 46287644 G 20 X 8 2 46288484 G 16 X 5 2 46325963 A 24 X 4 2 46326380 C 6 X 7 2 46328613 A 10 X 9 2 46339605 A 14 X 2 2 46340035 G 8 X 6 2 46343920 T 7 X 4 2 46344208 G 7 X 7 2 46346876 T 8 X 20 2 46353073 G 6 X 4 2 46358354 A 4 X 2 2 46362617 G 16 X 13 2 46372286 A 10 X 8 2 46378783 G 1 X 0 2 46390996 A 21 X 13 2 46405439 A 8 X 15 2 46510211 C 1 X 1 2 46563078 C 24 X 6 2 46586523 C 7 X 6 2 46589765 C 1 X 0 2 46605282 G 6 X 1 2 46620728 G 1 X 8 2 46624149 G 0 X 1 2 46627991 A 5 X 5 2 46672822 C 12 X 9 2 46698049 C 14 X 10 2 46735770 G 15 X 3 2 46748299 G 11 X 6 2 46754883 A 19 X 10 2 46755432 T 22 X 9 2 46757614 C 14 X 3 2 46759356 A 15 X 6 2 46760657 T 24 X 2 2 46764008 G 13 X 5 2 46765552 G 14 X 11 2 46776262 C 8 X 17 2 46809339 T 0 X 2 2 46851492 A 19 X 16 2 46863138 T 13 X 19 2 46863792 C 3 X 10 2 46872164 G 14 X 12 2 46872913 G 11 X 8 2 46879790 C 3 X 4 2 46883755 A 14 X 6 2 46887293 C 5 X 5 2 46888120 T 3 X 1 2 46897491 T 4 X 2 2 46905026 A 16 X 8 2 46908373 G 9 X 1 2 46929614 T 15 X 1 2 46929898 G 12 X 5 2 46930383 G 4 X 1 2 46936644 G 9 X 16 2 46937047 C 5 X 6 2 46939802 C 5 X 6 2 46949839 G 1 X 5 2 46950649 A 9 X 14 2 46958397 T 0 X 2 2 46960168 A 9 X 3 2 46972714 A 5 X 2 2 46983540 G 7 X 5 2 46986722 G 8 X 11 2 47013576 T 5 X 1 2 47028508 G 3 X 0 2 47036156 G 13 X 3 2 47045353 G 6 X 1 2 47045789 C 11 X 8 2 47053338 T 19 X 9 2 47061489 C 3 X 2 2 47094467 A 6 X 3 2 47094737 G 10 X 8 2 47096704 C 17 X 7 2 47096735 C 12 X 2 2 47137777 C 3 X 0 2 47176180 A 7 X 1 2 47200492 C 18 X 5 2 47202585 A 17 X 9 2 47208535 G 22 X 20 2 47215621 A 22 X 6 2 47216921 C 5 X 1 2 47225738 C 8 X 4 2 47238574 C 10 X 4 2 47238638 G 7 X 3 2 47265732 C 2 X 2 2 47285133 A 4 X 0 2 47301189 C 9 X 6 2 47302257 G 18 X 12 2 47303413 T 10 X 5 2 47313380 A 14 X 16 2 47324736 T 5 X 1 2 47329166 A 8 X 3 2 47330834 G 12 X 2 2 47332024 G 7 X 1 2 47422333 C 4 X 4 2 47438058 A 8 X 14 2 47472088 G 11 X 6 2 47472472 T 4 X 5 2 47496666 C 10 X 4 2 47511107 A 22 X 7 2 47515626 T 6 X 2 2 47528227 C 7 X 1 2 47590610 A 18 X 7 2 47594408 G 21 X 3 2 47603619 C 9 X 8 2 47607062 A 2 X 2 2 47610969 C 11 X 6 2 47615788 A 5 X 3 2 47623475 G 13 X 3 2 47627352 G 10 X 0 2 47635295 T 7 X 4 2 47644003 G 6 X 1 2 47653747 C 16 X 6 2 47667527 T 8 X 6 2 47680573 A 12 X 5 2 47683565 C 3 X 11 2 47684268 G 9 X 12 2 47699408 C 9 X 5 2 47710910 C 11 X 3 2 47712518 G 6 X 1 2 47720048 C 13 X 8 2 47743723 T 14 X 1 2 47745918 A 10 X 3 2 47747864 A 13 X 8 2 47755485 A 8 X 12 2 47764091 G 10 X 6 2 47767406 G 9 X 13 2 47851731 C 6 X 2 2 47860415 G 1 X 0 2 47866238 C 14 X 7 2 47874859 A 0 X 0 2 47886329 T 10 X 17 2 47893677 A 14 X 8 2 47938775 A 0 X 1 2 48006390 C 5 X 1 2 48024449 C 4 X 1 2 48044895 T 11 X 10 2 48055285 G 5 X 1 2 48087341 A 11 X 17 2 48112517 A 5 X 5 2 48124517 G 7 X 9 2 48144328 C 13 X 13 2 48146976 T 12 X 9 2 48151036 T 10 X 10 2 48168194 A 5 X 6 2 48175245 T 3 X 3 2 48175996 A 9 X 3 2 48179675 T 3 X 8 2 48194690 T 12 X 7 2 48199308 G 9 X 3 2 48202583 T 2 X 1 2 48209845 C 7 X 14 2 48225646 C 12 X 7 2 48233628 G 6 X 11 2 48247311 T 8 X 13 2 48253557 T 8 X 10 2 48268127 C 7 X 9 2 48295054 T 8 X 11 2 48297930 A 7 X 9 2 48301421 G 5 X 11 2 48302821 G 9 X 1 2 48306193 A 8 X 3 2 48325233 A 9 X 13 2 48342260 G 6 X 7 2 48374416 T 18 X 9 2 48409119 C 5 X 14 2 48415240 C 9 X 9 2 48478012 C 3 X 7 2 48503130 T 14 X 10 2 48508127 G 35 X 12 2 48524016 C 14 X 4 2 48540087 T 23 X 11 2 48540387 G 9 X 7 2 48543988 T 9 X 4 2 48571122 A 10 X 1 2 48571199 G 15 X 5 2 48598797 A 11 X 5 2 48608109 G 8 X 12 2 48610975 G 1 X 1 2 48634319 T 5 X 1 2 48642587 C 2 X 0 2 48646093 T 7 X 2 2 48649192 T 9 X 1 2 48655868 T 3 X 3 2 48660797 A 9 X 8 2 48661368 T 12 X 14 2 48663265 T 16 X 12 2 48665246 C 6 X 10 2 48668942 C 3 X 4 2 48685896 A 9 X 2 2 48691295 C 14 X 12 2 48697016 G 17 X 8 2 48697344 A 6 X 0 2 48697494 C 2 X 7 2 48702032 T 18 X 8 2 48715890 A 6 X 9 2 48732911 C 3 X 5 2 48733294 C 0 X 2 2 48740257 G 8 X 9 2 48751931 C 9 X 6 2 48753253 T 14 X 7 2 48764325 C 16 X 6 2 48775513 C 12 X 7 2 48780638 A 24 X 5 2 48782075 A 7 X 8 2 48787268 G 11 X 6 2 48797195 A 15 X 6 2 48798136 C 18 X 7 2 48805966 C 7 X 8 2 48806601 C 4 X 3 2 48809867 C 8 X 5 2 48817773 A 7 X 8 2 48828938 C 1 X 23 2 48835566 C 3 X 4 2 48835877 T 5 X 4 2 48877716 C 16 X 12 2 48880907 G 6 X 3 2 48886185 G 17 X 12 2 48886575 G 6 X 15 2 48887970 T 9 X 9 2 48888880 G 14 X 16 2 48889106 C 7 X 10 2 48897215 T 12 X 7 2 48906842 G 11 X 6 2 48908046 C 0 X 2 2 48931782 A 24 X 15 2 48937197 G 8 X 10 2 48939655 G 17 X 12 2 48941448 T 7 X 3 2 48943845 C 19 X 9 2 48948334 C 12 X 13 2 48955918 A 9 X 11 2 48975469 T 10 X 0 2 48976283 T 16 X 7 2 48978980 G 5 X 2 2 48979049 C 10 X 3 2 48980941 C 7 X 5 2 48987905 C 29 X 5 2 48989912 T 4 X 1 2 48998110 C 17 X 9 2 49009039 C 15 X 11 2 49010591 C 18 X 8 2 49011717 T 4 X 12 2 49018144 G 1 X 4 2 49023969 A 7 X 8 2 49025077 C 11 X 15 2 49030796 C 10 X 6 2 49040603 G 0 X 0 2 49048801 T 18 X 9 2 49065591 C 11 X 16 2 49066221 A 8 X 4 2 49071714 T 8 X 9 2 49074434 T 7 X 21 2 49075207 C 17 X 6 2 49077822 G 12 X 11 2 49078792 G 14 X 10 2 49079085 C 6 X 9 2 49080713 T 6 X 14 2 49111725 T 10 X 8 2 49120139 A 14 X 6 2 49123476 A 14 X 5 2 49127006 G 12 X 17 2 49131215 G 6 X 9 2 49132947 A 10 X 6 2 49141175 C 8 X 11 2 49141352 C 13 X 8 2 49141375 T 9 X 7 2 49142597 G 10 X 12 2 49145285 T 13 X 16 2 49146077 C 16 X 15 2 49146540 G 10 X 12 2 49151154 T 8 X 10 2 49177501 A 7 X 1 2 49177903 G 9 X 17 2 49183937 C 6 X 12 2 49184324 A 12 X 14 2 49184684 G 5 X 14 2 49185762 G 8 X 8 2 49186616 A 13 X 4 2 49195393 C 15 X 3 2 49196393 T 19 X 8 2 49197155 G 7 X 13 2 49201306 T 7 X 11 2 49201632 G 19 X 7 2 49206820 A 7 X 5 2 49208690 G 13 X 2 2 49208925 T 3 X 3 2 49220348 C 0 X 0 2 49227443 G 10 X 10 2 49246660 A 12 X 16 2 49258339 C 1 X 5 2 49268452 C 16 X 6 2 49268565 C 20 X 5 2 49269700 C 10 X 5 2 49277853 C 11 X 5 2 49282228 A 10 X 3 2 49284711 C 5 X 9 2 49287795 A 20 X 4 2 49288593 A 23 X 6 2 49288780 A 12 X 5 2 49289583 G 20 X 8 2 49297396 C 17 X 4 2 49301896 A 5 X 10 2 49312274 T 3 X 2 2 49319616 T 14 X 6 2 49321163 T 14 X 3 2 49321414 C 11 X 4 2 49330042 A 3 X 9 2 49340382 T 8 X 5 2 49346288 G 13 X 6 2 49349001 C 10 X 14 2 49351248 C 8 X 12 2 49357074 T 1 X 18 2 49361015 T 19 X 17 2 49368123 A 5 X 13 2 49372617 T 7 X 11 2 49373611 T 10 X 3 2 49389248 A 7 X 13 2 49406225 G 7 X 7 2 49412850 A 18 X 5 2 49439172 A 8 X 1 2 49444302 A 5 X 1 2 49470365 C 7 X 14 2 49472497 C 0 X 8 2 49487882 C 9 X 4 2 49488983 G 9 X 14 2 49495098 G 14 X 14 2 49500177 G 6 X 9 2 49501319 C 6 X 13 2 49502718 C 2 X 2 2 49503537 G 15 X 3 2 49506149 T 4 X 7 2 49506387 C 22 X 6 2 49509501 G 8 X 7 2 49510668 T 4 X 1 2 49512852 T 8 X 13 2 49514833 A 17 X 19 2 49519071 T 7 X 12 2 49549092 A 6 X 8 2 49567474 G 2 X 7 2 49569560 A 14 X 16 2 49574013 A 7 X 18 2 49578358 T 10 X 12 2 49579740 T 17 X 7 2 49585348 G 14 X 12 2 49585898 T 7 X 10 2 49604573 A 17 X 12 2 49625751 C 3 X 2 2 49706430 G 6 X 19 2 49707219 C 8 X 12 2 49708676 G 19 X 5 2 49711653 T 12 X 10 2 49718532 A 22 X 9 2 49726026 C 3 X 9 2 49730326 C 1 X 19 2 49743552 T 6 X 10 2 49760256 A 13 X 10 2 49760346 C 7 X 7 2 49765358 G 5 X 5 2 49804729 C 12 X 9 2 49816177 G 13 X 5 2 49820785 A 6 X 12 2 49830485 G 11 X 6 2 49876556 T 7 X 7 2 49914383 A 10 X 14 2 50051605 G 5 X 4 2 50060714 C 23 X 12 2 50062611 C 14 X 8 2 50063636 G 14 X 13 2 50063947 C 15 X 6 2 50064566 C 1 X 1 2 50068131 T 11 X 23 2 50069292 G 21 X 2 2 50071546 A 6 X 5 2 50071761 C 16 X 11 2 50072300 A 17 X 8 2 50072983 G 2 X 0 2 50074899 G 17 X 7 2 50079486 G 16 X 6 2 50081027 T 19 X 4 2 50081389 A 26 X 9 2 50082024 C 7 X 13 2 50084308 T 3 X 10 2 50085006 G 15 X 5 2 50086933 T 15 X 7 2 50087392 A 16 X 4 2 50087597 G 9 X 5 2 50091033 A 14 X 6 2 50093059 T 13 X 5 2 50094036 C 11 X 10 2 50095288 A 19 X 1 2 50160637 G 16 X 3 2 50186780 C 0 X 5 2 50193432 C 20 X 6 2 50207595 T 15 X 8 2 50207672 C 18 X 6 2 50214690 T 20 X 6 2 50215949 G 8 X 4 2 50241456 C 14 X 14 2 50255505 T 13 X 10 2 50271577 G 6 X 3 2 50285784 A 11 X 7 2 50301438 T 18 X 11 2 50302829 C 17 X 10 2 50303223 G 7 X 0 2 50304524 A 17 X 13 2 50311035 A 10 X 11 2 50326188 T 20 X 9 2 50332514 G 8 X 6 2 50332932 G 2 X 1 2 50333386 G 6 X 7 2 50342440 G 10 X 9 2 50345334 C 6 X 5 2 50350909 G 31 X 7 2 50356429 T 9 X 2 2 50357199 A 14 X 8 2 50385689 T 5 X 10 2 50401127 C 10 X 15 2 50402754 G 16 X 19 2 50425872 A 7 X 2 2 50434621 C 13 X 13 2 50436881 T 4 X 13 2 50438289 C 3 X 0 2 50439964 C 3 X 2 2 50448760 T 13 X 6 2 50450428 T 9 X 12 2 50452143 T 5 X 7 2 50459170 G 7 X 14 2 50462109 C 8 X 8 2 50463363 C 7 X 8 2 50470405 T 8 X 9 2 50471027 A 9 X 16 2 50487380 T 9 X 13 2 50488669 T 3 X 5 2 50494431 T 9 X 4 2 50504105 T 3 X 5 2 50507467 T 6 X 3 2 50511737 G 12 X 15 2 50512413 G 5 X 7 2 50515589 G 13 X 8 2 50516705 T 1 X 3 2 50520597 G 13 X 12 2 50522152 T 16 X 6 2 50530740 A 11 X 17 2 50610192 A 1 X 11 2 50648783 A 11 X 9 2 50650793 C 6 X 5 2 50651447 T 16 X 2 2 50651675 G 21 X 7 2 50657672 C 19 X 3 2 50665478 C 18 X 3 2 50669221 A 1 X 8 2 50670862 T 15 X 0 2 50688462 A 18 X 3 2 50715271 C 2 X 13 2 50777242 G 1 X 13 2 50789373 A 14 X 9 2 50822660 C 15 X 3 2 50894995 C 14 X 5 2 50896847 T 9 X 14 2 50906090 C 12 X 17 2 50907921 G 7 X 6 2 50921067 G 11 X 8 2 50946928 T 19 X 12 2 50962103 C 9 X 9 2 51009597 G 4 X 2 2 51010840 A 1 X 1 2 51017382 C 18 X 14 2 51025546 T 12 X 14 2 51026185 A 11 X 8 2 51038122 T 27 X 4 2 51038151 A 12 X 16 2 51048993 T 22 X 10 2 51057395 A 15 X 24 2 51083388 G 9 X 14 2 51098029 C 1 X 1 2 51100686 T 9 X 13 2 51103276 C 5 X 11 2 51105529 A 20 X 1 2 51106301 C 0 X 8 2 51109224 T 9 X 19 2 51113828 G 10 X 6 2 51117737 T 3 X 22 2 51124845 T 9 X 3 2 51124849 T 7 X 4 2 51134045 T 4 X 1 2 51141852 C 11 X 22 2 51157630 C 12 X 21 2 51173392 G 16 X 7 2 51184549 T 12 X 0 2 51195662 C 12 X 7 2 51199199 A 5 X 4 2 51205835 G 13 X 15 2 51210176 C 8 X 7 2 51231480 A 4 X 2 2 51245859 C 4 X 2 2 51249379 G 14 X 10 2 51253223 G 12 X 4 2 51258866 C 12 X 4 2 51260935 G 11 X 11 2 51265836 A 12 X 9 2 51269914 C 4 X 5 2 51279111 A 17 X 10 2 51281038 T 27 X 8 2 51282394 A 20 X 3 2 51286373 A 13 X 7 2 51291697 T 5 X 2 2 51291712 A 6 X 4 2 51292709 T 15 X 3 2 51308132 G 8 X 3 2 51310322 A 21 X 6 2 51327310 C 8 X 17 2 51331191 T 6 X 11 2 51344101 G 19 X 2 2 51346365 A 11 X 9 2 51349212 A 10 X 3 2 51357250 G 9 X 0 2 51360313 A 18 X 3 2 51360395 C 28 X 9 2 51362893 T 18 X 7 2 51363127 C 14 X 9 2 51368275 G 10 X 20 2 51385886 C 4 X 4 2 51387698 A 4 X 10 2 51399614 A 8 X 9 2 51405298 C 12 X 12 2 51406558 C 3 X 5 2 51409282 C 7 X 11 2 51409303 G 16 X 17 2 51419612 G 16 X 18 2 51437308 G 9 X 5 2 51443156 G 1 X 3 2 51488660 G 13 X 24 2 51509440 G 13 X 16 2 51517398 A 11 X 0 2 51522786 A 8 X 7 2 51528413 T 11 X 20 2 51528860 T 10 X 7 2 51533731 G 8 X 5 2 51536873 T 10 X 4 2 51537427 T 9 X 18 2 51538168 A 10 X 6 2 51545798 T 8 X 11 2 51551891 A 12 X 5 2 51553977 A 3 X 1 2 51559147 G 7 X 12 2 51560549 A 7 X 4 2 51563299 G 10 X 11 2 51574092 C 5 X 11 2 51576499 T 20 X 6 2 51576667 A 11 X 3 2 51580752 T 11 X 6 2 51582653 C 9 X 0 2 51589247 A 8 X 8 2 51593412 C 16 X 14 2 51594489 T 3 X 7 2 51598304 T 8 X 10 2 51600578 T 14 X 5 2 51602968 G 10 X 8 2 51605481 T 9 X 19 2 51607874 A 17 X 8 2 51611958 G 8 X 8 2 51618110 C 13 X 8 2 51619247 A 10 X 1 2 51622331 G 11 X 4 2 51623039 A 14 X 5 2 51624809 T 12 X 4 2 51626785 G 20 X 10 2 51639009 C 7 X 0 2 51641896 G 14 X 8 2 51645434 C 18 X 10 2 51649659 C 19 X 6 2 51661838 C 4 X 0 2 51728338 A 5 X 8 2 51734819 C 10 X 7 2 51737538 A 0 X 1 2 51773809 T 2 X 12 2 51839731 T 10 X 10 2 51842026 G 11 X 21 2 51873882 C 21 X 1 2 51888911 A 15 X 7 2 51896180 T 1 X 2 2 51898612 C 16 X 13 2 51903691 A 10 X 15 2 51919639 G 6 X 12 2 51921448 C 9 X 8 2 51921718 T 11 X 8 2 51924606 G 5 X 11 2 51926538 T 11 X 8 2 51936958 C 9 X 10 2 51958511 A 12 X 11 2 51959065 T 3 X 4 2 51961849 T 9 X 4 2 51964591 A 13 X 3 2 51990057 T 6 X 17 2 51994963 A 2 X 6 2 52004857 G 13 X 2 2 52006084 G 22 X 12 2 52007292 G 5 X 5 2 52016894 C 10 X 11 2 52021155 C 5 X 1 2 52031830 T 16 X 8 2 52032297 C 8 X 4 2 52042023 T 11 X 17 2 52051857 A 22 X 11 2 52058196 A 27 X 9 2 52084925 T 11 X 6 2 52088973 G 10 X 1 2 52098737 T 2 X 2 2 52102644 T 17 X 10 2 52102793 C 26 X 9 2 52104091 T 1 X 1 2 52112603 T 7 X 3 2 52113775 G 13 X 7 2 52114080 T 12 X 8 2 52116068 T 26 X 7 2 52118775 G 14 X 5 2 52119334 G 10 X 2 2 52127905 C 12 X 3 2 52132743 A 6 X 3 2 52133434 C 15 X 3 2 52134843 C 8 X 6 2 52138519 A 16 X 8 2 52138873 G 15 X 5 2 52141228 A 23 X 3 2 52145302 T 6 X 1 2 52157695 G 5 X 4 2 52158466 G 7 X 3 2 52159498 A 11 X 1 2 52160459 T 15 X 8 2 52160712 T 13 X 1 2 52161407 A 12 X 3 2 52162886 A 22 X 4 2 52165750 T 8 X 2 2 52167001 C 22 X 6 2 52173094 C 13 X 5 2 52174639 C 14 X 4 2 52176403 A 19 X 12 2 52179983 A 3 X 6 2 52188108 A 11 X 9 2 52189056 A 12 X 6 2 52196945 C 21 X 7 2 52199255 A 15 X 4 2 52205673 C 17 X 6 2 52208306 C 20 X 5 2 52230479 C 24 X 11 2 52230832 C 10 X 5 2 52232865 C 13 X 7 2 52237414 G 9 X 5 2 52239747 C 21 X 8 2 52246231 G 11 X 4 2 52247501 C 17 X 0 2 52248762 G 15 X 10 2 52253577 C 10 X 13 2 52257821 G 12 X 14 2 52260259 T 18 X 0 2 52261160 C 11 X 15 2 52277772 C 7 X 5 2 52282817 T 15 X 4 2 52283337 C 19 X 5 2 52290747 A 23 X 14 2 52300260 A 21 X 4 2 52308109 C 15 X 11 2 52320280 A 7 X 12 2 52327766 T 10 X 27 2 52328548 A 5 X 2 2 52364175 T 7 X 15 2 52400938 A 9 X 5 2 52417968 C 6 X 7 2 52430455 C 7 X 13 2 52442167 T 25 X 10 2 52463099 A 13 X 9 2 52473351 G 21 X 3 2 52475782 C 13 X 9 2 52482381 T 9 X 9 2 52489672 C 15 X 4 2 52497662 G 17 X 6 2 52499096 G 13 X 3 2 52500161 T 3 X 2 2 52507278 T 7 X 4 2 52542839 A 12 X 4 2 52548120 A 8 X 5 2 52550388 G 6 X 7 2 52550629 C 10 X 4 2 52765532 T 12 X 6 2 52773742 T 6 X 8 2 52804226 T 15 X 11 2 52908563 A 3 X 18 2 53031167 G 10 X 15 2 53195040 A 13 X 12 2 53228612 A 20 X 8 2 53229108 G 15 X 3 2 53237409 T 20 X 3 2 53265598 T 25 X 6 2 53269319 G 17 X 5 2 53272597 A 9 X 2 2 53276818 C 19 X 3 2 53279038 C 14 X 4 2 53282262 C 7 X 0 2 53283260 G 10 X 4 2 53285193 G 2 X 1 2 53288091 G 11 X 2 2 53288284 C 18 X 10 2 53288419 T 7 X 2 2 53289376 C 19 X 4 2 53289736 T 15 X 7 2 53290438 C 26 X 4 2 53293619 A 12 X 5 2 53303070 T 18 X 6 2 53309318 C 25 X 6 2 53311768 C 22 X 3 2 53312865 G 10 X 6 2 53314331 T 14 X 6 2 53316208 T 8 X 11 2 53318039 T 7 X 2 2 53322724 G 6 X 6 2 53325806 A 10 X 12 2 53326337 T 2 X 4 2 53326568 G 9 X 4 2 53327680 A 9 X 12 2 53328474 A 6 X 4 2 53355012 G 24 X 8 2 53355974 T 12 X 3 2 53356719 G 15 X 7 2 53363013 T 17 X 4 2 53371872 G 12 X 1 2 53375775 A 15 X 6 2 53384175 T 15 X 7 2 53387655 G 15 X 9 2 53392030 T 16 X 9 2 53393198 T 15 X 5 2 53393533 C 11 X 3 2 53395556 G 8 X 3 2 53396295 T 9 X 3 2 53401217 G 13 X 3 2 53436578 C 6 X 8 2 53495783 A 33 X 15 2 53496485 C 19 X 4 2 53497026 G 21 X 6 2 53502572 T 14 X 1 2 53505303 T 9 X 1 2 53514611 G 20 X 8 2 53517083 T 26 X 8 2 53527315 C 5 X 9 2 53533295 A 11 X 13 2 53535106 A 8 X 11 2 53538672 C 8 X 10 2 53542035 C 12 X 9 2 53560580 C 11 X 10 2 53565446 C 14 X 0 2 53571509 T 5 X 6 2 53614996 A 12 X 17 2 53636424 T 14 X 0 2 53646386 C 19 X 6 2 53656547 C 12 X 3 2 53660031 G 12 X 3 2 53667240 A 9 X 3 2 53675746 A 14 X 3 2 53680576 G 10 X 2 2 53681259 A 6 X 0 2 53688475 G 19 X 8 2 53690752 A 22 X 4 2 53694638 A 6 X 12 2 53705236 T 11 X 5 2 53707891 T 3 X 1 2 53709402 T 7 X 8 2 53709441 T 12 X 4 2 53713189 C 10 X 4 2 53718092 T 8 X 9 2 53732445 A 6 X 0 2 53743192 T 7 X 11 2 53747425 G 3 X 0 2 53756553 A 7 X 14 2 53771637 C 8 X 9 2 53790200 A 10 X 16 2 53805374 A 9 X 6 2 53827366 T 1 X 5 2 53842636 G 3 X 5 2 53857169 A 7 X 6 2 53872316 C 17 X 16 2 53882819 C 6 X 9 2 53901750 G 7 X 6 2 53902035 C 0 X 0 2 53919535 G 4 X 11 2 53961285 C 10 X 13 2 53970192 A 13 X 20 2 53973417 A 6 X 21 2 53973889 G 12 X 13 2 53978650 T 16 X 15 2 53980433 C 8 X 9 2 53984887 C 8 X 13 2 53988821 G 11 X 16 2 53993287 A 7 X 7 2 53996071 T 1 X 1 2 53997924 A 11 X 11 2 54001209 G 11 X 9 2 54025888 C 7 X 5 2 54032301 T 8 X 14 2 54049630 G 10 X 11 2 54054281 T 0 X 0 2 54054322 G 2 X 4 2 54066227 G 9 X 13 2 54094602 G 1 X 0 2 54102704 C 5 X 3 2 54113524 A 13 X 12 2 54129894 G 5 X 6 2 54138631 G 8 X 11 2 54158422 T 8 X 6 2 54159493 C 3 X 6 2 54167228 T 4 X 4 2 54185463 A 7 X 0 2 54188898 G 6 X 17 2 54191513 C 8 X 14 2 54198861 C 10 X 6 2 54208319 C 2 X 8 2 54217229 A 4 X 1 2 54217647 T 5 X 9 2 54222616 T 7 X 3 2 54241899 C 8 X 13 2 54247385 C 7 X 5 2 54263247 C 9 X 9 2 54282749 T 2 X 2 2 54300687 A 5 X 15 2 54306236 T 0 X 4 2 54311724 C 4 X 1 2 54313413 G 6 X 11 2 54314771 G 15 X 14 2 54319056 A 13 X 10 2 54340172 T 7 X 4 2 54341274 T 7 X 14 2 54341529 T 11 X 15 2 54342056 A 8 X 18 2 54345187 A 22 X 18 2 54374793 C 9 X 16 2 54383181 G 14 X 3 2 54388762 G 8 X 8 2 54389559 C 3 X 8 2 54415030 G 8 X 6 2 54424999 C 7 X 8 2 54428217 A 5 X 3 2 54428334 G 7 X 7 2 54431499 T 5 X 7 2 54431702 A 10 X 4 2 54449408 C 13 X 19 2 54451400 G 9 X 6 2 54452664 A 20 X 3 2 54455909 A 10 X 10 2 54464181 A 4 X 12 2 54467701 A 6 X 11 2 54469838 A 8 X 3 2 54470936 A 10 X 2 2 54490264 T 19 X 9 2 54510259 G 7 X 19 2 54524343 T 20 X 10 2 54590614 A 0 X 0 2 54594412 C 11 X 2 2 54596185 A 5 X 2 2 54602936 G 14 X 1 2 54605363 A 14 X 3 2 54605738 A 25 X 7 2 54613183 T 19 X 5 2 54640732 T 1 X 0 2 54648263 C 1 X 2 2 54651933 G 21 X 6 2 54655789 A 14 X 9 2 54658085 A 13 X 7 2 54684258 A 20 X 7 2 54689732 G 29 X 5 2 54692668 A 17 X 2 2 54693944 C 9 X 3 2 54699792 A 10 X 10 2 54735852 T 2 X 1 2 54738262 C 10 X 5 2 54741889 C 23 X 12 2 54756531 T 6 X 3 2 54757984 G 7 X 3 2 54759186 T 19 X 6 2 54770642 A 25 X 7 2 54771211 G 22 X 10 2 54777158 G 3 X 0 2 54791423 A 8 X 14 2 54795826 A 9 X 3 2 54796261 C 12 X 4 2 54799166 A 21 X 10 2 54820714 A 27 X 5 2 54825022 G 7 X 7 2 54828289 T 8 X 15 2 54835573 G 6 X 20 2 54852145 A 16 X 7 2 54857152 A 5 X 16 2 54863507 T 10 X 5 2 54864381 A 18 X 13 2 54869553 T 12 X 7 2 54891231 G 13 X 12 2 54894714 T 12 X 11 2 54902493 A 3 X 10 2 54919551 C 10 X 9 2 54921981 T 3 X 14 2 54922332 A 0 X 1 2 54937975 C 15 X 2 2 54940707 A 3 X 8 2 54941279 C 11 X 6 2 54947176 T 19 X 1 2 54947251 C 7 X 11 2 54950941 A 5 X 14 2 54962535 G 6 X 1 2 54966951 A 1 X 1 2 54968526 C 9 X 11 2 54985371 G 14 X 13 2 54993048 A 13 X 10 2 54999570 T 13 X 17 2 55001187 T 0 X 16 2 55032904 C 16 X 10 2 55034774 G 2 X 0 2 55042071 A 11 X 2 2 55052640 C 20 X 6 2 55054192 T 27 X 2 2 55062260 G 23 X 4 2 55082115 G 7 X 12 2 55082900 T 7 X 5 2 55092243 C 10 X 16 2 55139538 A 4 X 3 2 55163496 C 6 X 6 2 55164946 G 4 X 1 2 55171508 A 3 X 14 2 55173035 T 1 X 1 2 55178764 C 5 X 13 2 55180483 A 13 X 8 2 55180942 G 10 X 19 2 55195508 G 13 X 7 2 55201784 T 20 X 7 2 55207183 A 5 X 4 2 55209623 G 0 X 1 2 55214043 T 14 X 7 2 55215036 T 3 X 0 2 55215062 T 0 X 0 2 55217099 A 15 X 0 2 55233839 A 5 X 17 2 55243330 A 14 X 11 2 55245652 G 6 X 5 2 55249809 T 16 X 9 2 55258186 G 16 X 4 2 55259816 G 14 X 8 2 55262331 T 9 X 0 2 55298131 C 2 X 2 2 55302710 T 28 X 11 2 55314445 A 10 X 5 2 55419539 C 7 X 0 2 55485409 G 1 X 0 2 55494558 A 13 X 10 2 55502355 C 0 X 0 2 55516728 C 0 X 3 2 55518860 C 1 X 2 2 55524134 C 5 X 5 2 55529545 T 20 X 8 2 55529649 C 14 X 5 2 55534909 G 13 X 11 2 55541010 T 17 X 9 2 55561844 G 8 X 11 2 55567468 A 13 X 8 2 55570944 T 10 X 11 2 55577605 C 1 X 2 2 55589629 A 11 X 2 2 55593196 T 14 X 0 2 55612085 C 14 X 9 2 55612982 T 6 X 12 2 55616349 C 10 X 3 2 55628461 C 14 X 9 2 55646690 T 10 X 12 2 55650425 G 16 X 9 2 55651500 C 16 X 13 2 55665465 T 12 X 2 2 55670239 C 0 X 1 2 55680153 C 19 X 9 2 55683359 A 19 X 13 2 55685493 A 1 X 3 2 55695032 T 28 X 7 2 55698988 C 25 X 15 2 55706733 T 14 X 11 2 55729676 C 9 X 1 2 55734930 T 20 X 5 2 55788407 G 6 X 12 2 55792522 G 3 X 9 2 55799960 A 4 X 0 2 55814229 C 18 X 7 2 55823920 C 20 X 10 2 55824548 G 11 X 10 2 55824781 T 9 X 7 2 55841621 C 14 X 11 2 55847043 C 10 X 1 2 55865273 C 18 X 4 2 55866453 A 8 X 11 2 55878026 C 7 X 4 2 55884697 C 15 X 3 2 55886044 C 14 X 3 2 55888382 G 7 X 5 2 55905690 G 3 X 3 2 55912641 C 2 X 9 2 55925901 A 20 X 2 2 55928269 G 10 X 7 2 55933771 T 16 X 5 2 55934057 C 11 X 10 2 55954308 C 11 X 11 2 55960320 C 22 X 7 2 55962084 T 10 X 13 2 55965832 C 0 X 12 2 55973629 A 20 X 6 2 55974245 A 29 X 11 2 55975973 C 3 X 6 2 55988901 A 9 X 10 2 55995490 G 16 X 10 2 55995537 T 15 X 15 2 56040829 T 6 X 4 2 56041945 T 10 X 13 2 56047525 T 13 X 10 2 56051504 G 4 X 5 2 56054910 C 18 X 16 2 56064554 T 1 X 1 2 56068649 A 2 X 4 2 56071142 A 10 X 0 2 56073496 C 14 X 10 2 56078926 C 13 X 21 2 56080550 A 14 X 0 2 56100140 G 6 X 8 2 56113665 G 7 X 6 2 56121342 A 6 X 17 2 56145073 G 5 X 2 2 56154409 A 4 X 4 2 56167748 A 18 X 4 2 56168576 C 10 X 11 2 56169807 C 11 X 7 2 56179778 G 6 X 10 2 56193950 A 12 X 10 2 56202569 T 12 X 7 2 56203544 A 6 X 6 2 56227389 C 7 X 8 2 56230193 A 11 X 7 2 56234515 A 7 X 3 2 56250958 A 13 X 4 2 56252731 A 8 X 13 2 56255712 C 0 X 1 2 56260392 G 12 X 9 2 56261030 C 1 X 0 2 56261422 G 16 X 6 2 56264182 C 2 X 0 2 56270921 G 21 X 14 2 56279265 A 7 X 11 2 56298872 A 11 X 8 2 56303430 A 11 X 2 2 56303823 T 18 X 2 2 56315298 T 8 X 4 2 56317778 G 13 X 11 2 56318379 C 16 X 14 2 56320226 T 14 X 19 2 56320731 G 13 X 17 2 56323382 G 8 X 4 2 56329793 T 4 X 7 2 56344996 T 13 X 22 2 56356295 A 12 X 15 2 56356622 C 5 X 9 2 56361230 A 8 X 16 2 56395278 T 13 X 4 2 56395857 C 6 X 9 2 56397203 T 6 X 17 2 56411740 A 11 X 10 2 56414657 T 12 X 9 2 56416662 A 14 X 14 2 56417691 T 9 X 12 2 56425580 T 14 X 12 2 56510348 T 24 X 12 2 56558643 A 15 X 6 2 56576848 G 14 X 4 2 56585838 T 10 X 6 2 56598958 T 12 X 3 2 56601946 C 17 X 3 2 56606402 G 15 X 2 2 56616707 C 16 X 5 2 56690235 C 16 X 7 2 56701235 G 4 X 4 2 56711744 C 1 X 0 2 56800729 G 10 X 0 2 56826160 A 12 X 6 2 56827478 G 24 X 5 2 56830173 C 14 X 9 2 56842746 A 12 X 6 2 56844434 C 1 X 8 2 56885205 G 18 X 12 2 56908224 T 15 X 12 2 56911663 T 7 X 2 2 56917687 C 10 X 5 2 56919257 G 14 X 3 2 56932459 C 5 X 12 2 56937815 A 8 X 9 2 56947743 G 5 X 11 2 56962658 T 0 X 15 2 56978894 A 11 X 11 2 56986160 G 12 X 6 2 56992118 A 5 X 4 2 57000147 A 12 X 6 2 57007826 T 10 X 5 2 57012854 G 3 X 13 2 57038882 G 7 X 1 2 57042753 T 21 X 5 2 57046660 A 27 X 9 2 57060128 A 21 X 11 2 57062800 C 11 X 7 2 57070292 T 20 X 7 2 57070377 C 23 X 12 2 57073063 A 10 X 7 2 57082691 T 13 X 3 2 57086418 A 9 X 14 2 57094252 T 14 X 2 2 57094530 G 8 X 7 2 57095150 T 6 X 3 2 57096261 G 21 X 9 2 57104260 G 20 X 5 2 57104389 A 20 X 13 2 57105671 T 7 X 2 2 57107728 A 13 X 3 2 57108026 G 23 X 5 2 57108150 G 19 X 2 2 57113813 C 4 X 3 2 57115659 T 15 X 12 2 57119234 A 17 X 9 2 57122713 A 14 X 3 2 57130173 A 11 X 0 2 57137987 G 24 X 4 2 57138423 C 3 X 1 2 57140411 G 24 X 7 2 57141971 T 1 X 0 2 57142674 C 21 X 11 2 57149950 A 26 X 6 2 57151936 C 5 X 5 2 57154813 A 21 X 13 2 57158341 A 15 X 3 2 57159032 G 19 X 4 2 57160934 G 13 X 2 2 57193191 G 16 X 7 2 57210696 C 5 X 3 2 57224929 A 16 X 7 2 57226123 G 6 X 4 2 57227674 C 5 X 1 2 57228500 G 16 X 10 2 57243637 G 3 X 2 2 57244475 C 17 X 7 2 57247312 C 16 X 6 2 57253948 A 10 X 4 2 57255717 G 15 X 10 2 57257391 T 8 X 6 2 57259277 A 17 X 5 2 57287442 G 8 X 10 2 57295203 C 11 X 11 2 57298437 C 8 X 2 2 57310474 G 1 X 5 2 57318148 C 5 X 7 2 57337418 A 18 X 12 2 57339090 A 8 X 12 2 57343080 C 9 X 9 2 57345679 C 7 X 8 2 57373537 C 1 X 5 2 57384735 A 6 X 7 2 57390826 G 6 X 7 2 57396274 T 15 X 12 2 57398111 T 8 X 9 2 57421225 A 9 X 0 2 57424167 A 7 X 2 2 57467702 C 10 X 4 2 57474666 C 6 X 6 2 57475427 C 12 X 6 2 57476153 G 7 X 9 2 57476303 T 8 X 10 2 57479221 C 9 X 4 2 57479750 T 10 X 6 2 57493979 C 13 X 9 2 57496820 G 18 X 18 2 57498198 C 7 X 5 2 57518830 T 10 X 8 2 57535643 A 15 X 10 2 57544281 C 6 X 0 2 57552382 G 13 X 11 2 57566340 C 11 X 10 2 57566681 C 7 X 10 2 57568109 C 5 X 13 2 57570230 T 8 X 11 2 57573606 C 25 X 4 2 57576169 C 9 X 2 2 57578049 G 10 X 11 2 57596935 A 10 X 7 2 57626315 A 7 X 22 2 57626744 T 16 X 2 2 57634276 A 7 X 13 2 57653997 A 22 X 8 2 57662478 A 8 X 9 2 57664195 T 19 X 4 2 57678735 A 4 X 8 2 57680164 T 3 X 15 2 57680279 A 4 X 13 2 57680745 A 9 X 12 2 57687277 A 4 X 7 2 57696509 A 6 X 7 2 57702386 A 12 X 4 2 57704627 A 13 X 8 2 57707436 T 7 X 2 2 57707453 C 15 X 6 2 57711427 G 18 X 4 2 57712212 T 9 X 4 2 57722714 G 16 X 6 2 57727367 T 13 X 4 2 57729928 G 23 X 10 2 57734021 G 5 X 10 2 57755792 G 19 X 4 2 57759087 T 7 X 11 2 57759151 A 14 X 11 2 57759608 A 12 X 13 2 57776398 T 15 X 2 2 57784739 T 27 X 7 2 57885945 A 6 X 18 2 57972514 A 1 X 19 2 58067022 G 21 X 0 2 58180745 G 12 X 15 2 58206844 C 12 X 2 2 58232334 C 0 X 6 2 58238745 T 6 X 6 2 58328403 A 8 X 10 2 58428148 A 11 X 21 2 58434237 T 3 X 4 2 58476693 G 12 X 13 2 58476777 T 7 X 7 2 58506408 T 19 X 16 2 58526947 A 11 X 24 2 58552196 T 1 X 0 2 58565187 G 10 X 9 2 58574866 G 4 X 6 2 58601141 G 12 X 10 2 58603918 C 3 X 0 2 58630561 T 5 X 2 2 58643122 G 12 X 2 2 58645769 A 4 X 3 2 58648828 A 15 X 10 2 58658042 C 18 X 5 2 58662189 C 7 X 3 2 58676463 C 8 X 3 2 58679886 A 20 X 10 2 58686605 G 14 X 4 2 58700828 C 11 X 11 2 58706950 G 14 X 9 2 58708078 A 6 X 2 2 58710668 G 0 X 7 2 58731023 G 11 X 20 2 58737410 G 1 X 16 2 58752949 A 21 X 6 2 58759107 A 11 X 7 2 58766791 G 18 X 3 2 58827027 G 7 X 7 2 58895660 C 19 X 5 2 58911912 T 4 X 3 2 58920270 A 3 X 8 2 58925496 G 9 X 10 2 58925522 A 17 X 10 2 58943021 T 6 X 5 2 58947980 T 4 X 8 2 58952339 A 20 X 6 2 58953034 A 17 X 10 2 58955693 G 17 X 9 2 58976537 G 10 X 4 2 59010040 C 23 X 9 2 59020995 A 11 X 3 2 59026915 T 6 X 16 2 59028301 T 0 X 12 2 59033947 C 17 X 11 2 59036290 G 23 X 8 2 59042217 G 13 X 5 2 59047482 G 19 X 8 2 59051869 T 8 X 10 2 59079191 A 12 X 4 2 59085454 G 7 X 6 2 59097641 G 12 X 16 2 59288151 G 13 X 14 2 59383911 T 15 X 4 2 59391377 T 13 X 3 2 59393335 A 22 X 7 2 59396768 G 1 X 7 2 59404790 A 14 X 6 2 59406528 A 12 X 7 2 59416107 C 20 X 8 2 59420088 G 9 X 2 2 59430508 G 5 X 0 2 59463199 C 8 X 8 2 59464587 T 12 X 14 2 59491087 C 2 X 2 2 59494102 C 14 X 6 2 59494656 T 6 X 13 2 59517446 C 17 X 13 2 59544607 T 6 X 15 2 59544745 A 7 X 12 2 59548990 C 13 X 5 2 59561568 T 16 X 12 2 59574312 G 17 X 10 2 59594791 C 10 X 12 2 59600428 T 10 X 11 2 59628560 G 13 X 7 2 59628957 C 20 X 9 2 59642114 G 20 X 9 2 59643708 G 29 X 11 2 59659730 A 17 X 11 2 59663676 C 33 X 11 2 59664450 T 10 X 2 2 59665276 C 21 X 5 2 59668363 C 6 X 1 2 59668453 G 3 X 8 2 59671577 G 18 X 2 2 59672197 G 7 X 7 2 59673482 C 14 X 12 2 59675107 T 21 X 9 2 59675810 G 11 X 17 2 59685975 C 12 X 16 2 59695554 T 3 X 3 2 59698036 G 6 X 16 2 59699631 T 10 X 13 2 59707091 A 9 X 11 2 59718455 T 10 X 14 2 59730010 T 12 X 15 2 59730447 G 37 X 9 2 59733168 T 8 X 11 2 59746582 G 6 X 5 2 59751733 C 13 X 11 2 59756175 A 9 X 10 2 59769611 T 1 X 2 2 59772830 C 21 X 10 2 59781556 A 16 X 7 2 59791842 C 13 X 12 2 59795371 A 13 X 2 2 59797901 C 13 X 12 2 59804811 A 23 X 15 2 59808718 T 25 X 7 2 59809008 A 12 X 5 2 59812525 A 14 X 11 2 59827593 A 13 X 3 2 59828228 T 26 X 10 2 59840382 C 17 X 8 2 59858224 T 10 X 11 2 59864173 T 4 X 13 2 59865482 C 15 X 8 2 59865961 A 4 X 8 2 59880889 C 8 X 11 2 59897699 C 3 X 0 2 59906332 C 14 X 13 2 59908402 C 7 X 17 2 59939233 T 3 X 2 2 59956863 C 3 X 5 2 59961134 A 7 X 3 2 59962379 G 28 X 6 2 59963594 C 8 X 0 2 59964391 G 29 X 8 2 59986817 C 13 X 14 2 59989919 T 9 X 18 2 60088960 G 20 X 1 2 60145889 T 30 X 10 2 60251808 C 36 X 7 2 60270300 G 1 X 1 2 60313198 T 15 X 3 2 60325215 A 28 X 7 2 60329722 T 22 X 2 2 60334365 G 19 X 2 2 60335348 G 26 X 3 2 60337899 T 28 X 6 2 60338553 A 26 X 8 2 60340034 A 26 X 8 2 60343714 T 29 X 6 2 60346454 C 20 X 5 2 60347704 T 17 X 7 2 60347737 T 21 X 5 2 60350199 T 20 X 1 2 60350527 A 26 X 3 2 60361663 T 31 X 2 2 60369543 G 5 X 8 2 60376951 A 21 X 3 2 60380209 C 50 X 4 2 60381121 G 22 X 3 2 60385132 T 19 X 5 2 60387591 G 22 X 7 2 60404854 T 32 X 6 2 60405193 A 26 X 4 2 60410423 A 34 X 4 2 60441290 T 7 X 25 2 60447944 A 25 X 2 2 60448129 A 15 X 25 2 60457342 G 2 X 3 2 60459311 C 7 X 21 2 60460046 C 3 X 7 2 60460399 T 12 X 20 2 60462151 T 7 X 8 2 60462866 C 8 X 17 2 60476291 A 9 X 26 2 60477090 T 5 X 7 2 60480214 G 10 X 26 2 60511217 C 7 X 30 2 60512158 C 1 X 5 2 60512699 C 9 X 22 2 60515396 A 5 X 11 2 60523869 A 6 X 30 2 60529755 C 8 X 17 2 60543140 A 2 X 8 2 60601135 T 0 X 12 2 60609872 T 17 X 3 2 60613139 G 35 X 16 2 60629212 T 0 X 18 2 60661247 G 25 X 4 2 60663667 A 27 X 8 2 60664364 C 20 X 3 2 60664748 A 5 X 2 2 60664976 A 38 X 8 2 60680183 A 39 X 9 2 60701989 C 8 X 1 2 60735081 T 39 X 4 2 60736934 T 26 X 12 2 60747209 G 36 X 12 2 60750714 T 11 X 1 2 60756509 C 12 X 17 2 60775311 A 18 X 2 2 60785262 G 15 X 3 2 60799901 G 1 X 1 2 60807231 A 13 X 2 2 60815222 G 6 X 19 2 60819589 C 30 X 4 2 60821353 C 35 X 6 2 60835495 G 12 X 8 2 60848610 T 18 X 3 2 60859022 G 33 X 10 2 60884315 T 13 X 17 2 60888938 A 20 X 3 2 60898583 C 7 X 9 2 60908072 C 3 X 6 2 60913999 G 15 X 1 2 60922681 C 6 X 1 2 60928601 G 9 X 3 2 60929379 C 24 X 5 2 60931209 T 11 X 35 2 60945643 T 27 X 7 2 60949872 A 2 X 1 2 60969633 C 2 X 22 2 60984275 G 1 X 9 2 61016973 C 15 X 22 2 61018121 T 10 X 19 2 61021392 G 6 X 13 2 61032317 T 5 X 15 2 61079506 A 2 X 11 2 61109535 C 9 X 0 2 61145299 T 2 X 1 2 61174046 C 3 X 0 2 61186443 C 1 X 3 2 61189187 A 7 X 6 2 61191579 G 4 X 8 2 61202196 A 9 X 8 2 61221652 T 2 X 1 2 61221924 T 10 X 15 2 61226912 G 2 X 13 2 61237879 A 5 X 18 2 61259953 G 3 X 9 2 61280955 G 26 X 3 2 61296302 A 38 X 9 2 61323936 C 0 X 1 2 61368556 C 26 X 8 2 61372557 G 33 X 11 2 61390132 G 34 X 9 2 61395742 C 29 X 10 2 61399609 C 14 X 1 2 61424837 G 28 X 5 2 61435282 C 10 X 0 2 61437497 A 22 X 3 2 61442034 T 35 X 8 2 61449572 A 23 X 8 2 61476868 T 22 X 6 2 61482381 G 13 X 3 2 61485963 A 9 X 11 2 61497023 T 34 X 12 2 61516764 A 12 X 8 2 61524123 T 7 X 10 2 61537956 G 13 X 31 2 61540606 A 5 X 12 2 61542119 T 6 X 7 2 61544832 T 0 X 2 2 61552364 G 9 X 9 2 61556711 G 35 X 26 2 61570069 T 1 X 7 2 61585551 T 4 X 9 2 61595339 T 14 X 10 2 61596046 C 6 X 20 2 61602292 C 9 X 14 2 61608739 C 11 X 20 2 61615553 A 8 X 13 2 61616557 T 13 X 15 2 61622797 T 2 X 0 2 61628246 A 1 X 4 2 61633592 T 5 X 13 2 61670169 A 9 X 8 2 61694423 A 3 X 10 2 61697575 T 5 X 3 2 61699046 T 3 X 12 2 61700233 G 4 X 5 2 61702397 T 1 X 2 2 61703527 C 6 X 10 2 61713037 C 17 X 4 2 61728464 C 5 X 8 2 61729612 G 4 X 23 2 61740871 C 14 X 29 2 61742738 G 9 X 21 2 61769437 C 1 X 7 2 61780479 T 2 X 0 2 61794760 C 8 X 16 2 61796541 A 16 X 1 2 61797919 G 4 X 11 2 61799887 T 4 X 13 2 61820480 T 15 X 2 2 61831138 A 7 X 15 2 61837743 G 3 X 18 2 61860430 T 7 X 27 2 61870477 G 7 X 4 2 61877586 G 6 X 9 2 61895644 G 7 X 19 2 61899613 A 23 X 2 2 61927310 C 7 X 23 2 61928324 G 13 X 0 2 61935513 C 1 X 3 2 61936044 G 6 X 6 2 61952385 C 47 X 9 2 61957116 C 21 X 1 2 61966566 T 5 X 12 2 61967071 G 6 X 10 2 61967421 G 1 X 0 2 61989797 A 1 X 17 2 62378739 A 10 X 20 2 62379095 C 5 X 20 2 62390063 A 9 X 21 2 62399431 C 9 X 19 2 62406960 G 30 X 11 2 62422069 C 2 X 15 2 62423635 T 5 X 4 2 62424147 T 8 X 15 2 62427803 A 1 X 22 2 62428530 A 14 X 23 2 62466066 G 15 X 23 2 62468067 C 11 X 14 2 62469241 A 8 X 9 2 62474982 A 19 X 4 2 62479275 G 17 X 4 2 62486126 A 46 X 6 2 62500044 G 34 X 1 2 62511028 T 37 X 8 2 62513134 A 8 X 1 2 62535534 G 26 X 1 2 62540168 T 51 X 11 2 62549494 T 31 X 6 2 62549869 T 13 X 6 2 62552088 G 30 X 1 2 62552401 G 20 X 6 2 62566925 C 5 X 10 2 62571330 G 7 X 1 2 62572209 C 2 X 8 2 62606787 T 3 X 17 2 62610785 C 16 X 25 2 62620473 G 48 X 11 2 62621743 C 15 X 22 2 62622188 T 32 X 8 2 62634134 C 16 X 29 2 62641322 G 36 X 4 2 62655500 T 12 X 16 2 62671370 T 9 X 19 2 62676283 A 34 X 9 2 62682871 A 6 X 25 2 62685024 A 47 X 12 2 62695635 A 7 X 3 2 62712997 G 12 X 26 2 62719796 T 4 X 0 2 62737260 A 29 X 3 2 62740402 C 35 X 12 2 62791670 T 32 X 6 2 62807718 C 5 X 16 2 62811298 C 32 X 9 2 62860451 A 8 X 19 2 62865063 C 11 X 15 2 62873097 A 16 X 20 2 62873207 G 10 X 23 2 62885314 C 1 X 2 2 62896802 A 16 X 5 2 62899431 T 12 X 30 2 62901659 G 15 X 5 2 62922504 T 0 X 17 2 62928425 C 30 X 7 2 62942748 G 19 X 4 2 62948356 A 30 X 2 2 62960176 T 25 X 8 2 63002949 G 41 X 5 2 63010224 T 12 X 23 2 63019771 G 21 X 5 2 63058003 C 37 X 8 2 63061852 T 29 X 8 2 63113273 C 26 X 9 2 63187493 C 7 X 17 2 63218892 C 19 X 6 2 63234947 T 12 X 21 2 63261646 T 32 X 8 2 63285251 T 22 X 5 2 63394757 A 0 X 1 2 63403166 C 9 X 2 2 63442983 C 14 X 26 2 63452922 C 30 X 11 2 63523058 G 20 X 8 2 63545312 A 29 X 8 2 63547384 G 19 X 3 2 63572625 A 5 X 10 2 63612159 T 6 X 9 2 63630628 T 10 X 27 2 63655385 T 18 X 16 2 63735571 C 4 X 23 2 63752630 C 43 X 4 2 63759537 A 39 X 6 2 63773363 G 37 X 7 2 63792100 T 9 X 17 2 63808841 T 24 X 1 2 63866252 C 3 X 16 2 63882663 T 15 X 29 2 63885024 A 1 X 0 2 63924992 A 39 X 8 2 63951749 C 25 X 9 2 63953121 T 23 X 6 2 64027146 A 12 X 19 2 64032276 G 20 X 1 2 64034608 A 12 X 25 2 64039415 T 28 X 10 2 64044124 C 43 X 6 2 64045620 T 35 X 8 2 64070882 G 4 X 19 2 64074587 G 7 X 23 2 64092958 G 11 X 20 2 64104196 T 10 X 25 2 64123332 C 29 X 8 2 64125489 T 13 X 0 2 64142479 T 18 X 5 2 64150289 G 16 X 8 2 64154336 T 29 X 11 2 64195861 G 39 X 5 2 64223978 G 36 X 8 2 64237861 C 14 X 13 2 64247347 A 30 X 5 2 64261868 A 31 X 7 2 64264514 T 13 X 6 2 64299718 C 3 X 6 2 64316204 G 10 X 42 2 64320174 A 21 X 4 2 64320813 A 7 X 13 2 64325946 C 11 X 9 2 64332452 G 46 X 2 2 64338521 C 13 X 18 2 64339760 A 12 X 22 2 64342877 T 5 X 14 2 64373533 C 18 X 2 2 64380996 T 15 X 1 2 64382782 G 39 X 5 2 64384286 T 26 X 9 2 64394519 A 45 X 7 2 64396480 T 16 X 4 2 64399858 A 30 X 1 2 64401588 G 21 X 2 2 64405257 C 43 X 6 2 64405378 C 23 X 2 2 64410893 T 40 X 7 2 64419299 T 30 X 5 2 64440487 A 7 X 3 2 64448295 T 43 X 4 2 64450955 A 9 X 10 2 64459706 A 17 X 19 2 64459788 T 11 X 14 2 64460477 G 29 X 8 2 64482166 T 19 X 2 2 64494237 A 46 X 7 2 64509821 T 15 X 31 2 64519362 A 31 X 9 2 64520842 T 25 X 9 2 64549285 C 32 X 6 2 64564807 G 2 X 2 2 64707857 C 10 X 1 2 64719196 T 39 X 5 2 64735389 G 30 X 12 2 64735806 C 38 X 8 2 64759121 T 30 X 9 2 64858563 C 7 X 7 2 64887416 G 17 X 1 2 64888983 C 4 X 17 2 64896487 T 43 X 3 2 64937563 A 28 X 5 2 64938816 A 2 X 0 2 64939690 T 8 X 16 2 64950603 T 6 X 8 2 64957877 A 4 X 6 2 64961900 C 27 X 4 2 64967459 G 3 X 11 2 64968726 C 6 X 7 2 64971737 G 0 X 0 2 64972677 A 2 X 1 2 64980395 T 1 X 7 2 64984903 A 13 X 3 2 64985124 G 4 X 23 2 64985932 C 8 X 12 2 64987154 G 34 X 3 2 64987197 T 34 X 9 2 64990309 C 0 X 1 2 64990567 G 36 X 3 2 64994173 A 29 X 3 2 65005361 T 9 X 9 2 65007394 T 0 X 1 2 65016450 T 12 X 2 2 65020252 A 20 X 3 2 65026197 G 19 X 1 2 65029376 G 21 X 4 2 65030560 C 24 X 4 2 65038647 A 10 X 0 2 65041517 G 16 X 7 2 65043629 G 18 X 2 2 65057360 G 29 X 9 2 65060161 A 8 X 0 2 65073731 T 5 X 5 2 65075497 G 10 X 26 2 65098926 G 29 X 5 2 65124261 T 18 X 5 2 65132806 A 27 X 14 2 65162615 A 25 X 8 2 65165881 T 11 X 24 2 65189425 G 8 X 19 2 65193503 G 13 X 3 2 65197778 G 5 X 1 2 65209944 G 7 X 11 2 65224943 C 7 X 14 2 65225729 A 8 X 12 2 65227858 C 1 X 8 2 65241246 C 1 X 0 2 65261154 G 20 X 2 2 65263708 G 38 X 7 2 65267688 G 22 X 4 2 65298331 C 48 X 5 2 65302097 G 14 X 1 2 65320135 G 27 X 7 2 65321099 G 30 X 4 2 65326208 C 29 X 2 2 65341064 G 5 X 18 2 65347290 C 12 X 35 2 65354482 G 7 X 0 2 65354775 G 0 X 6 2 65374484 G 10 X 17 2 65409733 G 30 X 2 2 65427508 C 10 X 28 2 65431173 A 15 X 19 2 65433549 G 10 X 18 2 65433613 T 13 X 30 2 65435444 T 17 X 4 2 65451904 A 33 X 4 2 65453714 A 24 X 5 2 65456797 C 34 X 1 2 65457606 G 35 X 6 2 65497838 G 39 X 12 2 65498008 C 12 X 18 2 65498529 C 17 X 29 2 65499142 C 1 X 2 2 65507670 T 3 X 0 2 65508404 C 6 X 22 2 65514843 G 11 X 6 2 65527019 A 16 X 4 2 65531473 C 37 X 8 2 65536987 G 9 X 2 2 65563720 T 8 X 26 2 65564256 A 10 X 22 2 65564690 T 6 X 17 2 65577348 C 12 X 21 2 65579590 G 10 X 22 2 65595764 G 7 X 10 2 65597142 A 5 X 13 2 65598231 A 6 X 17 2 65609239 A 8 X 13 2 65611917 T 9 X 20 2 65615696 T 6 X 20 2 65616496 T 16 X 16 2 65635662 C 11 X 19 2 65637208 G 5 X 8 2 65638636 A 4 X 2 2 65645635 G 1 X 5 2 65646515 A 2 X 5 2 65647270 A 5 X 8 2 65656221 C 8 X 38 2 65674863 A 8 X 32 2 65691408 G 7 X 24 2 65701751 G 1 X 7 2 65708412 A 6 X 17 2 65708847 C 27 X 6 2 65722759 G 3 X 5 2 65726683 G 6 X 26 2 65743064 G 26 X 8 2 65749879 A 12 X 5 2 65752911 C 28 X 3 2 65755580 G 42 X 7 2 65758030 C 3 X 12 2 65762098 G 33 X 10 2 65764785 C 23 X 3 2 65772432 T 6 X 16 2 65779644 G 11 X 21 2 65780892 A 14 X 1 2 65782951 G 20 X 8 2 65791449 C 37 X 12 2 65793234 C 30 X 6 2 65816403 A 39 X 12 2 65818716 A 34 X 9 2 65823829 A 19 X 3 2 65828487 C 23 X 5 2 65836407 G 22 X 1 2 65840683 G 43 X 16 2 65843322 T 31 X 12 2 65848903 A 34 X 3 2 65889932 G 8 X 16 2 65922661 C 37 X 16 2 65924757 G 13 X 1 2 65926026 T 16 X 1 2 65934998 A 37 X 5 2 65937454 T 32 X 7 2 65955946 T 44 X 6 2 65959840 C 7 X 22 2 65976653 G 24 X 1 2 65976985 C 19 X 4 2 65977710 G 3 X 2 2 65978834 G 16 X 2 2 65981091 G 36 X 7 2 65991497 T 22 X 5 2 66016964 T 51 X 8 2 66025662 G 26 X 6 2 66110656 C 0 X 1 2 66127322 C 11 X 24 2 66146837 T 15 X 27 2 66153412 G 34 X 8 2 66156326 C 40 X 10 2 66159781 A 24 X 6 2 66160161 C 34 X 11 2 66173940 A 18 X 8 2 66179355 A 22 X 4 2 66182853 C 23 X 4 2 66214289 G 11 X 17 2 66228195 G 26 X 5 2 66257592 T 8 X 3 2 66282315 G 5 X 1 2 66371765 C 8 X 1 2 66384912 A 12 X 1 2 66389664 G 15 X 17 2 66403331 T 2 X 12 2 66408238 C 3 X 20 2 66416342 C 10 X 15 2 66416361 C 10 X 17 2 66420545 A 10 X 23 2 66421794 A 6 X 1 2 66423514 T 11 X 22 2 66424975 T 2 X 5 2 66436305 T 2 X 1 2 66460883 A 4 X 14 2 66470192 G 13 X 32 2 66490328 T 2 X 14 2 66501469 C 7 X 27 2 66504535 C 14 X 14 2 66506024 C 3 X 10 2 66518538 T 4 X 11 2 66531273 G 8 X 14 2 66534072 T 22 X 2 2 66547005 T 11 X 0 2 66562917 A 29 X 1 2 66579960 C 16 X 5 2 66596983 C 8 X 18 2 66605948 C 32 X 11 2 66610842 C 33 X 5 2 66626354 C 33 X 10 2 66630121 A 12 X 1 2 66645676 G 11 X 5 2 66650530 G 38 X 8 2 66660781 A 26 X 5 2 66670955 T 6 X 19 2 66679261 T 1 X 4 2 66680444 G 0 X 12 2 66731880 A 28 X 6 2 66733765 T 38 X 10 2 66751120 A 6 X 18 2 66757045 G 20 X 10 2 66766700 A 9 X 23 2 66771899 C 6 X 24 2 66788992 C 29 X 3 2 66817167 G 10 X 20 2 66824374 G 11 X 4 2 66825620 G 30 X 6 2 66859186 T 26 X 5 2 66937163 G 1 X 3 2 67026810 G 0 X 30 2 67079264 A 2 X 17 2 67102529 A 0 X 15 2 67103883 T 31 X 6 2 67118599 T 13 X 20 2 67118607 A 8 X 15 2 67122687 T 40 X 10 2 67131042 C 8 X 21 2 67131121 G 7 X 13 2 67131590 C 3 X 6 2 67145194 G 12 X 21 2 67159550 G 6 X 15 2 67162886 A 3 X 19 2 67163167 A 8 X 16 2 67165851 G 11 X 1 2 67171046 T 11 X 22 2 67172349 G 10 X 19 2 67174106 G 5 X 20 2 67180755 A 21 X 4 2 67181107 T 9 X 36 2 67181170 C 13 X 25 2 67183649 A 24 X 5 2 67192995 A 0 X 13 2 67199812 G 6 X 25 2 67202754 G 29 X 8 2 67222172 C 26 X 5 2 67224262 G 0 X 14 2 67242529 C 27 X 8 2 67248079 C 24 X 3 2 67258353 T 49 X 6 2 67261749 T 25 X 9 2 67263146 T 46 X 12 2 67283571 G 26 X 8 2 67285855 G 25 X 9 2 67291145 C 43 X 8 2 67303207 A 34 X 5 2 67311848 G 13 X 2 2 67313221 T 45 X 9 2 67315404 A 33 X 12 2 67319063 G 49 X 8 2 67346376 C 39 X 4 2 67350258 A 35 X 6 2 67374784 G 31 X 5 2 67375132 T 31 X 10 2 67407675 G 28 X 10 2 67412945 A 14 X 3 2 67435245 T 18 X 2 2 67448229 T 24 X 9 2 67448292 T 5 X 27 2 67507505 C 41 X 11 2 67527172 G 35 X 8 2 67529933 C 36 X 12 2 67531704 G 19 X 4 2 67540181 G 27 X 5 2 67541527 C 32 X 2 2 67541933 T 24 X 3 2 67543088 T 8 X 0 2 67572052 C 19 X 4 2 67577526 A 45 X 3 2 67580463 G 22 X 7 2 67595087 A 6 X 6 2 67607414 T 26 X 6 2 67611446 A 34 X 7 2 67613884 T 8 X 10 2 67629910 A 10 X 17 2 67634568 A 22 X 4 2 67660384 C 7 X 28 2 67660511 T 27 X 4 2 67669230 G 11 X 31 2 67743715 T 1 X 28 2 67808402 G 4 X 8 2 67817226 T 6 X 36 2 67819125 C 8 X 15 2 67827890 A 9 X 15 2 67846633 G 41 X 7 2 67855310 G 11 X 29 2 67857617 T 4 X 17 2 67859909 T 12 X 4 2 67862197 T 0 X 5 2 67864200 G 8 X 5 2 67870068 T 29 X 12 2 67883024 T 9 X 10 2 67884417 A 10 X 4 2 67886917 G 30 X 4 2 67893064 C 24 X 6 2 67895306 G 30 X 5 2 67895459 A 47 X 8 2 67895947 G 15 X 8 2 67913088 C 52 X 4 2 67914388 C 19 X 9 2 67928738 G 17 X 24 2 67934887 G 11 X 33 2 67940391 C 18 X 5 2 67954352 C 28 X 10 2 67954460 C 30 X 4 2 67994198 T 26 X 4 2 68004803 C 8 X 13 2 68005831 A 11 X 5 2 68006220 C 3 X 9 2 68006954 T 12 X 14 2 68014027 C 8 X 1 2 68019472 G 11 X 31 2 68021532 T 24 X 5 2 68022712 T 34 X 6 2 68024995 G 4 X 7 2 68027065 T 13 X 4 2 68028597 C 24 X 3 2 68028847 G 47 X 13 2 68032042 A 31 X 6 2 68045658 T 42 X 7 2 68046672 G 19 X 6 2 68047903 A 22 X 6 2 68048571 A 49 X 2 2 68051712 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3 2 71814703 C 24 X 4 2 71819155 C 27 X 8 2 71825539 G 11 X 1 2 71836478 T 37 X 5 2 71846726 T 25 X 6 2 71847119 C 10 X 2 2 71847497 G 7 X 0 2 71848076 T 40 X 10 2 71864474 T 22 X 8 2 71876621 G 24 X 3 2 71878731 T 29 X 10 2 71885224 T 6 X 21 2 71887284 C 39 X 5 2 71899875 G 7 X 10 2 71910170 T 4 X 4 2 71912280 G 7 X 10 2 71916868 T 5 X 26 2 71917208 T 3 X 9 2 71924663 T 5 X 29 2 71926333 A 10 X 19 2 71953423 T 3 X 16 2 71955029 G 12 X 19 2 71955606 T 8 X 3 2 71956061 G 2 X 9 2 71956887 C 4 X 5 2 71982337 T 9 X 18 2 71983755 C 7 X 17 2 71984147 G 7 X 17 2 71995943 A 6 X 1 2 71996836 T 9 X 20 2 72005544 C 9 X 13 2 72010098 G 1 X 3 2 72018504 T 36 X 2 2 72049518 G 0 X 12 2 72063182 T 13 X 31 2 72134510 T 32 X 14 2 72135878 T 0 X 0 2 72136902 T 5 X 0 2 72164796 A 17 X 0 2 72166078 C 11 X 1 2 72171481 C 15 X 2 2 72171616 C 1 X 0 2 72178344 G 34 X 9 2 72191166 G 26 X 11 2 72191599 T 21 X 3 2 72199039 G 20 X 4 2 72199631 G 12 X 7 2 72200358 C 19 X 5 2 72202526 T 13 X 2 2 72204938 A 24 X 2 2 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18 X 12 2 73288997 T 7 X 2 2 73289662 G 3 X 0 2 73296208 G 10 X 11 2 73301171 A 5 X 5 2 73318204 T 17 X 4 2 73328900 A 6 X 0 2 73334265 A 12 X 5 2 73337149 C 5 X 1 2 73383518 G 0 X 1 2 73404206 A 13 X 9 2 73411799 G 20 X 9 2 73444202 G 23 X 7 2 73464677 A 14 X 6 2 73466954 C 4 X 2 2 73493130 A 10 X 0 2 73497023 T 10 X 10 2 73522858 C 12 X 17 2 73527657 G 8 X 9 2 73548160 G 10 X 4 2 73551418 G 4 X 10 2 73556770 A 16 X 23 2 73557300 C 13 X 20 2 73568512 A 8 X 3 2 73582005 C 25 X 11 2 73587380 G 13 X 1 2 73594893 G 20 X 5 2 73597519 A 12 X 3 2 73605223 G 7 X 1 2 73681706 T 11 X 9 2 73706453 C 0 X 2 2 73709447 G 5 X 4 2 73711077 G 11 X 6 2 73711640 G 15 X 16 2 73715838 A 5 X 7 2 73718050 T 3 X 5 2 73722516 G 8 X 14 2 73723062 C 3 X 3 2 73724627 G 5 X 0 2 73751087 C 6 X 7 2 73762163 C 7 X 12 2 73763214 T 6 X 5 2 73774137 T 10 X 10 2 73790549 A 10 X 2 2 73792731 C 11 X 11 2 73797668 C 5 X 11 2 73809510 T 5 X 6 2 73810623 T 9 X 18 2 73818238 G 8 X 16 2 73827273 A 11 X 15 2 73831005 C 6 X 7 2 73832447 G 3 X 7 2 73940686 T 21 X 7 2 73977223 C 14 X 3 2 73977567 G 1 X 2 2 73979899 C 1 X 1 2 73983108 C 10 X 8 2 73984065 A 17 X 12 2 73990094 C 5 X 10 2 73991289 G 9 X 5 2 73992705 C 11 X 16 2 73993977 A 8 X 16 2 73994713 G 3 X 4 2 74043921 G 13 X 13 2 74044873 C 8 X 4 2 74045442 G 6 X 6 2 74050505 C 4 X 1 2 74072075 T 8 X 5 2 74092911 G 6 X 13 2 74104177 C 7 X 4 2 74110490 T 10 X 10 2 74116815 A 7 X 10 2 74126636 A 11 X 8 2 74144411 G 2 X 2 2 74152354 T 12 X 9 2 74193638 G 0 X 0 2 74195963 A 23 X 11 2 74330237 C 5 X 1 2 74370257 T 17 X 1 2 74370324 G 8 X 8 2 74690740 C 6 X 1 2 74725674 A 0 X 5 2 74819407 C 6 X 1 2 74841116 C 12 X 16 2 74843145 C 5 X 4 2 74850027 G 16 X 4 2 74850925 A 2 X 8 2 74855638 A 10 X 18 2 74855971 C 14 X 5 2 74857018 A 5 X 5 2 74858149 C 8 X 6 2 74858826 G 8 X 3 2 74893010 C 12 X 18 2 74909614 C 13 X 10 2 74913611 T 6 X 7 2 74942850 A 3 X 3 2 74964530 T 1 X 12 2 74973921 C 12 X 11 2 74978765 T 16 X 7 2 74980956 A 11 X 3 2 74981572 C 13 X 4 2 74982888 T 14 X 2 2 74997670 C 1 X 1 2 75001890 G 13 X 7 2 75009999 A 5 X 9 2 75078793 A 13 X 5 2 75129825 C 13 X 6 2 75133603 T 5 X 14 2 75142165 G 5 X 7 2 75148036 G 13 X 12 2 75150705 A 4 X 19 2 75150957 T 8 X 6 2 75166481 C 14 X 18 2 75174483 A 14 X 14 2 75175851 C 8 X 5 2 75176663 T 13 X 6 2 75195157 T 11 X 15 2 75205025 C 8 X 10 2 75211421 G 4 X 5 2 75216582 G 10 X 7 2 75227425 A 14 X 14 2 75230510 A 3 X 3 2 75252987 C 12 X 1 2 75253289 T 13 X 7 2 75254822 C 17 X 10 2 75255461 A 31 X 5 2 75270502 G 17 X 4 2 75274969 G 10 X 5 2 75275837 A 17 X 2 2 75282605 A 10 X 2 2 75293532 G 9 X 1 2 75298777 G 5 X 1 2 75299886 A 0 X 0 2 75319179 A 8 X 0 2 75328430 C 16 X 11 2 75342132 C 20 X 11 2 75342225 A 17 X 5 2 75453479 T 3 X 1 2 75455486 A 4 X 5 2 75455675 A 16 X 15 2 75456224 C 5 X 7 2 75458935 A 6 X 18 2 75471856 T 7 X 5 2 75511201 C 1 X 6 2 75519131 G 19 X 5 2 75520670 G 13 X 10 2 75522807 C 6 X 2 2 75526161 T 6 X 5 2 75526696 G 9 X 13 2 75532852 C 6 X 0 2 75641792 C 3 X 3 2 75646170 C 9 X 1 2 75649123 C 15 X 9 2 75654877 G 10 X 14 2 75659176 G 11 X 10 2 75681996 G 3 X 3 2 75686385 G 3 X 6 2 75690407 G 3 X 7 2 75706174 G 15 X 18 2 75718056 T 5 X 5 2 75718673 T 8 X 7 2 75719632 T 6 X 8 2 75721325 T 9 X 6 2 75726613 T 9 X 6 2 75731208 G 7 X 6 2 75755588 C 17 X 8 2 75790783 T 16 X 17 2 75798740 G 9 X 23 2 75856756 A 8 X 8 2 75868333 G 12 X 23 2 75897719 A 10 X 15 2 75899978 G 8 X 5 2 75960672 G 11 X 9 2 75990133 A 9 X 7 2 76007221 C 8 X 6 2 76039537 C 14 X 9 2 76044180 T 18 X 10 2 76048628 G 11 X 3 2 76049934 C 2 X 0 2 76055784 C 18 X 6 2 76056097 T 9 X 5 2 76076443 G 6 X 3 2 76088031 T 20 X 8 2 76089141 G 18 X 4 2 76091288 T 11 X 3 2 76091919 G 8 X 5 2 76222693 A 0 X 14 2 76302390 G 1 X 11 2 76407599 G 0 X 4 2 76427515 G 0 X 1 2 76435723 C 4 X 10 2 76489667 G 4 X 4 2 76489777 C 1 X 1 2 76494567 T 16 X 9 2 76508431 C 15 X 5 2 76510122 A 28 X 15 2 76511249 C 20 X 8 2 76514902 G 15 X 8 2 76518464 T 0 X 20 2 76531647 A 9 X 15 2 76536357 A 10 X 18 2 76539570 A 15 X 16 2 76543069 C 5 X 3 2 76549738 G 22 X 10 2 76570917 C 15 X 14 2 76578484 A 7 X 10 2 76579949 C 5 X 9 2 76591693 A 19 X 7 2 76593932 G 15 X 11 2 76596894 C 10 X 2 2 76596912 C 4 X 7 2 76597726 C 9 X 17 2 76598336 G 7 X 4 2 76603342 A 10 X 21 2 76606454 C 9 X 5 2 76616815 G 16 X 3 2 76619966 C 16 X 5 2 76620163 G 26 X 5 2 76623568 T 16 X 0 2 76624375 C 16 X 2 2 76627353 G 0 X 14 2 76629053 C 11 X 4 2 76685182 G 0 X 8 2 76736331 G 0 X 0 2 76780362 G 16 X 1 2 76782491 C 5 X 8 2 76797820 C 25 X 4 2 76800989 C 11 X 13 2 76801146 C 21 X 11 2 76922405 G 24 X 11 2 76928629 T 7 X 9 2 76928722 T 18 X 9 2 76931497 C 12 X 4 2 76934570 A 19 X 5 2 76938747 A 6 X 7 2 76945860 A 23 X 4 2 76950574 G 21 X 10 2 76970160 C 16 X 6 2 76977262 C 16 X 1 2 76977279 T 15 X 2 2 76978135 G 16 X 11 2 76985131 T 14 X 3 2 77020826 A 9 X 0 2 77024693 C 16 X 6 2 77027526 T 8 X 8 2 77031075 T 17 X 6 2 77032185 A 7 X 1 2 77035111 G 13 X 3 2 77037514 A 19 X 8 2 77054040 A 12 X 6 2 77054313 G 17 X 3 2 77065078 C 6 X 5 2 77066462 C 23 X 8 2 77066518 C 13 X 5 2 77074320 C 18 X 5 2 77074357 G 11 X 4 2 77075485 C 15 X 3 2 77076648 C 15 X 6 2 77077334 C 24 X 5 2 77078757 T 10 X 6 2 77079483 G 32 X 14 2 77082971 G 22 X 2 2 77087218 G 20 X 2 2 77088537 T 19 X 5 2 77096409 T 4 X 3 2 77101821 G 16 X 4 2 77103227 T 9 X 4 2 77105355 C 17 X 5 2 77105596 G 12 X 9 2 77116363 C 24 X 7 2 77122537 C 19 X 7 2 77125150 T 2 X 3 2 77125843 T 10 X 5 2 77158556 G 12 X 5 2 77237111 A 9 X 17 2 77409302 C 14 X 19 2 77415270 A 15 X 17 2 77417639 A 18 X 9 2 77425475 T 5 X 14 2 77429185 T 5 X 4 2 77449611 A 11 X 9 2 77450352 T 9 X 2 2 77462986 C 9 X 13 2 77465931 G 14 X 6 2 77479841 T 10 X 13 2 77480515 A 16 X 19 2 77502502 T 10 X 17 2 77503390 G 8 X 7 2 77511627 A 5 X 8 2 77514209 T 7 X 16 2 77516660 C 8 X 14 2 77528614 T 10 X 5 2 77535198 T 10 X 5 2 77536733 C 9 X 14 2 77543195 A 17 X 14 2 77548892 T 4 X 5 2 77552066 C 19 X 4 2 77552463 A 15 X 9 2 77553015 T 4 X 6 2 77554930 C 17 X 9 2 77555511 C 15 X 5 2 77555908 A 3 X 3 2 77557642 T 22 X 7 2 77558081 T 3 X 2 2 77563865 A 0 X 3 2 77564014 C 2 X 0 2 77566003 G 20 X 10 2 77575650 A 18 X 7 2 77577953 T 11 X 6 2 77579466 C 10 X 8 2 77583704 C 8 X 12 2 77584169 G 19 X 10 2 77591827 A 15 X 7 2 77594010 C 16 X 2 2 77606542 G 9 X 2 2 77606699 T 5 X 10 2 77610228 T 5 X 3 2 77611915 G 20 X 10 2 77621635 G 14 X 12 2 77628868 A 21 X 5 2 77629481 G 11 X 6 2 77891445 G 0 X 4 2 77918800 G 19 X 3 2 77919602 A 11 X 7 2 77921881 A 8 X 4 2 77975708 T 6 X 1 2 78165177 T 6 X 2 2 78168761 G 7 X 11 2 78175199 A 9 X 12 2 78180113 T 11 X 5 2 78186202 C 12 X 18 2 78186829 T 11 X 10 2 78187516 C 0 X 1 2 78196004 C 14 X 7 2 78274158 G 14 X 5 2 78310870 G 23 X 1 2 78318116 C 11 X 8 2 78318532 T 4 X 7 2 78320057 C 19 X 13 2 78335298 C 8 X 5 2 78360744 G 3 X 5 2 78392370 T 10 X 17 2 78401891 C 1 X 1 2 78405117 T 5 X 7 2 78415586 A 6 X 7 2 78416970 G 10 X 11 2 78429494 C 7 X 14 2 78433725 C 6 X 12 2 78437080 A 3 X 7 2 78441441 C 5 X 18 2 78444241 T 8 X 11 2 78448066 C 7 X 8 2 78449376 A 9 X 17 2 78456485 C 6 X 11 2 78456633 T 2 X 4 2 78469338 C 8 X 7 2 78482202 A 0 X 5 2 78496004 C 9 X 8 2 78513221 G 8 X 0 2 78515236 A 13 X 10 2 78523323 A 12 X 1 2 78528101 G 11 X 1 2 78535777 A 6 X 9 2 78548342 G 14 X 12 2 78554062 A 7 X 10 2 78562088 T 5 X 3 2 78568596 T 8 X 10 2 78572212 G 3 X 6 2 78575107 A 18 X 12 2 78590518 G 6 X 7 2 78594687 A 3 X 3 2 78602673 A 4 X 8 2 78606862 A 10 X 9 2 78614628 G 8 X 7 2 78621777 C 2 X 5 2 78718730 T 20 X 9 2 78736702 A 9 X 1 2 78774857 T 7 X 9 2 78781311 C 11 X 6 2 78815278 A 18 X 7 2 78815744 C 14 X 9 2 78817069 T 2 X 4 2 78822260 C 5 X 7 2 78846287 A 19 X 9 2 78861362 C 11 X 4 2 78916905 T 8 X 9 2 78929420 T 0 X 1 2 78931559 A 3 X 12 2 78937062 A 15 X 18 2 78938745 G 15 X 13 2 78939327 A 6 X 5 2 78939913 C 15 X 10 2 78941348 C 13 X 12 2 78945906 A 2 X 7 2 78946854 C 4 X 4 2 78947003 T 10 X 18 2 78950837 C 13 X 7 2 78953854 A 9 X 11 2 78965559 G 9 X 14 2 78976305 A 3 X 6 2 78978210 T 9 X 16 2 78978403 T 5 X 8 2 78988572 G 13 X 15 2 78988920 A 7 X 6 2 78989948 A 14 X 18 2 78990515 T 12 X 20 2 78990779 A 13 X 11 2 78998000 C 3 X 8 2 78999492 T 12 X 8 2 78999723 T 2 X 1 2 79001661 T 10 X 11 2 79004609 T 8 X 14 2 79009009 A 11 X 4 2 79011671 T 11 X 11 2 79019748 G 14 X 9 2 79037920 T 10 X 0 2 79058490 C 14 X 8 2 79079502 T 19 X 5 2 79100808 G 3 X 5 2 79122361 T 10 X 12 2 79135098 C 2 X 5 2 79157966 G 5 X 10 2 79163542 T 5 X 1 2 79170852 G 4 X 5 2 79171913 A 17 X 6 2 79184818 C 21 X 7 2 79246356 G 8 X 6 2 79246967 G 1 X 2 2 79263743 A 14 X 16 2 79278398 A 0 X 2 2 79289603 C 4 X 4 2 79292068 G 4 X 0 2 79298705 A 3 X 2 2 79303527 G 8 X 1 2 79305055 T 12 X 5 2 79321701 T 9 X 12 2 79327300 C 12 X 3 2 79329421 T 23 X 9 2 79330300 C 19 X 5 2 79333835 T 8 X 16 2 79336084 G 9 X 10 2 79342096 C 0 X 1 2 79344646 A 14 X 7 2 79358059 C 5 X 12 2 79371298 T 2 X 10 2 79378429 T 9 X 4 2 79382868 C 4 X 7 2 79387588 A 5 X 5 2 79388105 T 11 X 0 2 79399693 A 15 X 14 2 79400493 A 8 X 10 2 79402201 G 9 X 8 2 79403922 G 16 X 11 2 79412841 G 7 X 6 2 79416915 T 17 X 12 2 79418213 A 9 X 3 2 79427010 C 15 X 4 2 79428437 A 21 X 11 2 79429026 G 17 X 9 2 79432192 T 19 X 4 2 79441585 A 19 X 6 2 79478094 A 6 X 6 2 79479735 A 5 X 11 2 79480104 T 13 X 13 2 79481567 A 8 X 14 2 79486814 C 6 X 19 2 79493886 T 21 X 6 2 79498547 C 16 X 7 2 79502464 A 9 X 3 2 79507831 G 21 X 8 2 79508913 A 14 X 4 2 79515246 A 15 X 4 2 79529792 A 11 X 4 2 79542601 C 13 X 3 2 79542968 T 9 X 8 2 79550778 T 21 X 7 2 79551378 G 21 X 3 2 79551764 G 11 X 4 2 79552392 G 12 X 6 2 79564016 G 2 X 13 2 79565792 A 16 X 1 2 79597900 G 12 X 1 2 79599522 A 5 X 3 2 79604981 C 11 X 3 2 79609701 A 8 X 6 2 79615065 C 7 X 4 2 79619933 G 5 X 0 2 79620549 C 15 X 8 2 79625450 T 6 X 5 2 79704049 G 19 X 7 2 79718645 C 12 X 2 2 79743740 G 12 X 13 2 79743792 T 4 X 10 2 79744164 T 3 X 7 2 79747540 A 6 X 10 2 79750183 T 4 X 0 2 79752871 A 3 X 15 2 79761616 G 4 X 1 2 79763716 A 10 X 9 2 79765253 G 15 X 3 2 79765694 A 7 X 8 2 79775107 G 18 X 4 2 79786991 A 2 X 4 2 79791296 G 5 X 14 2 79793467 G 10 X 12 2 79793715 G 11 X 16 2 79794570 C 9 X 17 2 79795032 A 16 X 2 2 79797356 G 8 X 5 2 79811208 C 11 X 4 2 79817496 G 9 X 1 2 79843228 A 1 X 3 2 79846736 G 5 X 5 2 79848954 A 5 X 4 2 79848965 A 6 X 4 2 79863039 G 3 X 0 2 79865895 G 7 X 10 2 79888844 T 11 X 17 2 79889195 C 10 X 5 2 79894319 C 13 X 19 2 79894390 T 4 X 16 2 79904968 C 32 X 10 2 79941889 C 13 X 9 2 79943215 A 22 X 7 2 79951731 G 8 X 2 2 79955616 T 5 X 5 2 79960411 T 2 X 10 2 79979523 G 19 X 9 2 79991644 A 14 X 4 2 79999960 G 26 X 10 2 80007345 A 12 X 6 2 80009030 G 10 X 8 2 80012894 G 12 X 8 2 80027424 G 7 X 9 2 80028255 C 10 X 9 2 80028432 G 15 X 3 2 80028630 T 15 X 6 2 80028822 C 28 X 9 2 80039872 T 16 X 4 2 80041420 G 11 X 14 2 80041875 C 15 X 3 2 80051252 A 5 X 5 2 80052490 C 14 X 8 2 80069077 A 10 X 14 2 80070413 T 1 X 12 2 80075297 G 13 X 6 2 80078154 G 15 X 13 2 80080716 G 8 X 2 2 80082139 T 7 X 0 2 80084532 A 6 X 1 2 80112462 G 15 X 4 2 80112823 G 16 X 5 2 80118765 A 5 X 10 2 80130534 G 8 X 6 2 80152471 G 4 X 10 2 80153631 T 13 X 12 2 80165521 C 8 X 16 2 80202693 T 16 X 4 2 80311100 A 5 X 1 2 80368447 T 15 X 1 2 80463356 A 19 X 4 2 80588225 A 16 X 9 2 80594848 C 5 X 2 2 80599123 G 6 X 2 2 80599453 A 16 X 8 2 80605901 T 15 X 5 2 80619591 A 1 X 13 2 80733721 T 3 X 3 2 80810049 A 5 X 2 2 80941615 A 0 X 2 2 80999666 G 18 X 7 2 81008182 C 0 X 2 2 81167062 A 17 X 6 2 81185722 G 7 X 3 2 81210814 T 8 X 14 2 81219156 T 13 X 1 2 81224359 G 19 X 5 2 81235032 A 17 X 8 2 81265813 T 3 X 3 2 81280586 C 15 X 9 2 81282719 C 18 X 12 2 81289217 C 10 X 3 2 81295188 A 9 X 4 2 81304375 A 16 X 2 2 81316511 A 15 X 5 2 81321953 T 10 X 1 2 81333460 T 2 X 12 2 81339533 T 15 X 2 2 81350561 A 2 X 2 2 81380554 A 11 X 20 2 81427539 T 25 X 9 2 81485111 A 13 X 20 2 81487562 A 9 X 7 2 81493311 C 6 X 16 2 81493681 G 17 X 9 2 81495904 A 0 X 0 2 81503912 T 5 X 6 2 81505964 A 14 X 14 2 81508567 G 9 X 8 2 81510180 T 9 X 17 2 81510600 A 6 X 4 2 81516252 C 11 X 8 2 81517046 G 6 X 7 2 81517057 C 8 X 10 2 81518763 A 7 X 8 2 81523064 A 5 X 10 2 81523727 C 9 X 5 2 81524684 G 12 X 13 2 81525677 A 10 X 12 2 81527456 G 7 X 5 2 81533135 T 6 X 11 2 81534300 G 6 X 7 2 81537330 A 8 X 9 2 81538088 T 6 X 3 2 81539883 T 5 X 8 2 81540991 A 5 X 6 2 81543305 C 6 X 10 2 81565335 G 16 X 10 2 81570438 A 11 X 15 2 81588612 G 9 X 17 2 81591349 C 7 X 2 2 81599334 G 11 X 18 2 81600218 C 7 X 9 2 81600665 A 11 X 11 2 81601275 G 8 X 2 2 81602375 C 16 X 13 2 81603955 C 7 X 8 2 81608640 G 13 X 8 2 81613087 C 13 X 11 2 81613449 T 11 X 14 2 81614469 A 11 X 3 2 81615046 A 15 X 10 2 81616200 C 1 X 0 2 81617875 A 14 X 12 2 81627570 A 9 X 10 2 81631000 G 12 X 10 2 81633223 C 12 X 11 2 81637147 C 15 X 15 2 81637244 C 9 X 6 2 81640452 G 7 X 11 2 81645481 A 11 X 9 2 81654239 T 5 X 8 2 81662088 A 12 X 3 2 81665905 C 4 X 9 2 81665949 C 13 X 14 2 81666680 C 6 X 19 2 81672425 G 10 X 5 2 81679386 G 17 X 4 2 81686027 G 9 X 3 2 81693278 G 10 X 14 2 81693930 T 9 X 9 2 81696250 C 8 X 4 2 81696263 G 8 X 8 2 81696867 T 3 X 8 2 81697179 G 10 X 16 2 81700485 A 12 X 11 2 81700682 T 5 X 10 2 81700994 C 7 X 13 2 81702638 T 12 X 18 2 81704986 C 10 X 8 2 81707282 A 13 X 10 2 81711005 G 3 X 3 2 81713923 G 14 X 4 2 81734920 C 7 X 5 2 81757523 G 16 X 3 2 81758771 C 16 X 4 2 81759948 A 15 X 5 2 81781220 A 16 X 19 2 81786689 G 8 X 8 2 81792543 G 9 X 5 2 81799581 T 19 X 8 2 81801936 C 10 X 8 2 81802037 T 12 X 4 2 81804697 T 10 X 17 2 81808763 C 17 X 5 2 81811411 G 7 X 13 2 81926340 T 0 X 0 2 81983271 T 0 X 19 2 82079007 C 12 X 16 2 82081086 T 8 X 11 2 82115985 C 14 X 15 2 82140222 G 0 X 0 2 82143501 C 29 X 11 2 82191366 T 0 X 14 2 82213845 T 5 X 15 2 82227002 T 6 X 7 2 82229276 G 15 X 9 2 82234154 G 10 X 10 2 82234988 C 12 X 15 2 82239860 C 8 X 13 2 82243360 A 14 X 10 2 82244359 T 8 X 6 2 82245078 G 6 X 11 2 82249610 G 20 X 13 2 82254149 A 11 X 4 2 82262606 A 12 X 8 2 82271268 G 11 X 5 2 82277741 C 24 X 10 2 82283614 C 5 X 14 2 82286387 A 24 X 5 2 82286539 G 10 X 14 2 82290586 C 8 X 5 2 82290609 A 9 X 11 2 82297395 C 11 X 4 2 82299155 A 11 X 1 2 82311010 T 9 X 11 2 82352327 T 15 X 15 2 82360795 G 5 X 6 2 82366101 G 6 X 1 2 82367691 T 3 X 1 2 82374285 C 0 X 1 2 82375951 C 11 X 9 2 82387893 C 3 X 5 2 82390928 C 3 X 12 2 82392361 C 14 X 5 2 82400922 T 13 X 14 2 82403135 G 3 X 4 2 82403642 A 3 X 4 2 82429032 G 9 X 10 2 82449817 G 9 X 4 2 82457989 A 6 X 13 2 82509140 T 18 X 15 2 82519236 C 19 X 10 2 82526321 A 11 X 11 2 82532902 G 18 X 8 2 82537320 C 12 X 12 2 82549677 G 6 X 11 2 82563712 T 7 X 5 2 82583754 T 9 X 8 2 82618140 T 4 X 5 2 82622741 C 13 X 13 2 82626977 A 8 X 8 2 82640208 T 5 X 6 2 82644574 T 16 X 9 2 82647585 G 13 X 6 2 82660438 T 11 X 13 2 82671747 C 6 X 13 2 82680535 G 2 X 6 2 82682121 A 18 X 12 2 82688629 T 11 X 12 2 82712261 G 5 X 12 2 82713451 C 20 X 3 2 82848548 A 6 X 5 2 82863631 G 7 X 6 2 82868986 G 9 X 10 2 82878781 G 7 X 10 2 82885182 C 8 X 4 2 82894707 T 11 X 5 2 82898851 C 4 X 13 2 82899540 G 9 X 16 2 82905051 G 6 X 15 2 82912635 T 10 X 6 2 82930044 T 7 X 4 2 82933997 T 7 X 14 2 82945862 G 6 X 13 2 82959848 A 2 X 4 2 83120186 T 20 X 5 2 83123814 T 14 X 3 2 83130206 C 20 X 7 2 83131573 C 14 X 9 2 83134273 T 20 X 8 2 83137657 A 14 X 2 2 83138503 C 12 X 3 2 83140473 G 10 X 4 2 83140725 G 17 X 3 2 83158888 G 12 X 6 2 83160133 A 19 X 3 2 83162683 T 16 X 4 2 83175459 G 20 X 3 2 83176615 G 15 X 7 2 83179023 A 12 X 2 2 83181680 A 17 X 9 2 83182236 A 7 X 2 2 83182253 A 7 X 0 2 83183337 G 12 X 3 2 83183842 C 0 X 0 2 83184134 G 14 X 4 2 83184818 C 16 X 7 2 83186968 A 17 X 6 2 83187176 G 19 X 10 2 83188580 A 15 X 4 2 83188720 G 11 X 1 2 83196845 C 21 X 6 2 83198846 A 24 X 6 2 83212557 A 17 X 1 2 83214519 A 12 X 6 2 83231481 T 11 X 4 2 83237606 T 18 X 4 2 83240071 A 21 X 3 2 83245337 A 21 X 11 2 83248574 G 17 X 9 2 83248684 T 27 X 13 2 83249286 G 19 X 5 2 83257576 C 8 X 6 2 83266706 G 16 X 6 2 83269612 C 20 X 7 2 83273880 T 14 X 8 2 83278402 A 18 X 17 2 83295593 T 16 X 10 2 83300301 A 24 X 3 2 83302092 G 13 X 11 2 83305592 A 13 X 4 2 83316087 T 15 X 4 2 83319918 C 20 X 8 2 83320956 T 13 X 9 2 83322283 G 19 X 6 2 83327627 G 19 X 9 2 83330354 G 9 X 1 2 83333078 T 11 X 4 2 83377314 G 2 X 0 2 83392875 T 13 X 14 2 83472261 G 0 X 3 2 83487638 G 10 X 9 2 83522243 C 7 X 13 2 83548880 T 6 X 4 2 83554182 A 10 X 10 2 83602188 G 5 X 11 2 83643633 A 10 X 16 2 83648635 G 11 X 18 2 83652835 A 6 X 13 2 83673400 G 2 X 4 2 83690316 T 8 X 5 2 83696093 T 15 X 10 2 83721308 C 6 X 8 2 83723913 T 13 X 9 2 83725029 G 10 X 6 2 83728404 A 7 X 9 2 83790243 C 0 X 9 2 83796894 T 14 X 3 2 83970859 T 11 X 2 2 84014082 C 9 X 14 2 84016224 C 4 X 4 2 84022006 A 14 X 7 2 84043326 A 18 X 4 2 84163505 C 12 X 11 2 84184188 G 8 X 0 2 84191770 C 2 X 0 2 84199083 G 7 X 3 2 84204573 C 11 X 12 2 84210158 A 2 X 0 2 84218335 G 7 X 11 2 84223574 G 9 X 17 2 84223687 A 17 X 12 2 84328397 A 10 X 6 2 84350128 A 11 X 4 2 84540156 A 8 X 6 2 84567873 C 21 X 7 2 84640784 T 10 X 7 2 84720258 T 9 X 3 2 84928406 C 26 X 8 2 84928860 G 13 X 4 2 84976375 C 4 X 3 2 85003774 A 12 X 3 2 85006860 T 9 X 3 2 85058819 T 7 X 3 2 85145228 T 3 X 7 2 85155929 T 6 X 4 2 85156880 T 19 X 12 2 85159302 G 6 X 2 2 85191687 T 17 X 1 2 85216332 T 4 X 6 2 85220370 T 17 X 10 2 85230369 T 9 X 7 2 85232293 C 8 X 3 2 85236129 A 9 X 4 2 85358961 T 16 X 6 2 85359001 C 17 X 10 2 85359399 G 14 X 13 2 85366752 C 2 X 0 2 85400014 C 3 X 6 2 85402926 T 6 X 2 2 85408877 C 4 X 3 2 85421060 C 11 X 13 2 85426802 C 10 X 9 2 85459756 T 5 X 1 2 85493433 A 13 X 7 2 85501951 G 10 X 6 2 85512261 G 22 X 13 2 85529715 T 0 X 2 2 85546398 A 8 X 7 2 85554225 G 4 X 11 2 85554791 C 17 X 8 2 85556707 A 7 X 8 2 85557392 G 4 X 2 2 85561053 A 2 X 1 2 85562950 A 4 X 0 2 85578753 G 22 X 8 2 85595696 A 5 X 1 2 85596015 A 7 X 3 2 85605873 A 15 X 8 2 85607205 C 21 X 2 2 85641574 T 2 X 2 2 85647696 T 18 X 7 2 85654359 C 9 X 1 2 85664628 G 6 X 3 2 85666145 T 8 X 3 2 85751542 C 10 X 1 2 85766269 C 10 X 1 2 85768426 C 3 X 0 2 85773648 T 8 X 1 2 85777335 C 5 X 3 2 85778128 C 7 X 3 2 85779541 T 16 X 2 2 85779617 G 11 X 4 2 85783568 T 16 X 10 2 85790232 G 12 X 9 2 85792877 T 8 X 1 2 85799709 G 2 X 8 2 85811375 C 0 X 3 2 85814148 C 0 X 2 2 85827017 G 10 X 2 2 85869721 C 14 X 9 2 85870055 G 17 X 10 2 85874064 C 12 X 9 2 85882152 T 4 X 1 2 85883437 T 9 X 6 2 85885742 C 15 X 6 2 85897436 T 9 X 1 2 85917276 A 14 X 4 2 85926051 C 33 X 5 2 85987489 C 0 X 4 2 86029617 A 13 X 8 2 86069041 G 6 X 1 2 86078934 A 5 X 12 2 86089604 C 2 X 2 2 86090119 G 4 X 6 2 86092745 C 0 X 1 2 86097864 G 9 X 0 2 86112842 C 5 X 5 2 86116784 A 15 X 7 2 86151987 C 16 X 1 2 86161858 C 8 X 1 2 86171134 G 9 X 9 2 86178159 C 7 X 8 2 86194727 G 7 X 5 2 86197494 G 8 X 1 2 86206549 G 0 X 5 2 86236570 C 6 X 9 2 86238634 C 15 X 10 2 86245470 A 11 X 11 2 86249360 T 6 X 11 2 86255122 A 17 X 9 2 86257213 C 12 X 17 2 86276553 G 11 X 8 2 86285020 C 5 X 6 2 86286264 G 7 X 8 2 86316201 T 24 X 6 2 86325181 C 10 X 0 2 86332268 A 14 X 5 2 86332434 A 10 X 3 2 86334337 A 24 X 5 2 86342919 T 11 X 1 2 86344060 C 13 X 3 2 86350950 T 2 X 0 2 86351994 G 13 X 11 2 86352137 A 10 X 19 2 86361413 C 10 X 9 2 86363683 A 17 X 7 2 86364855 G 11 X 3 2 86366602 G 7 X 2 2 86370383 G 12 X 13 2 86383147 A 12 X 18 2 86388793 G 10 X 13 2 86394890 A 5 X 2 2 86395512 A 2 X 0 2 86398417 C 11 X 3 2 86406649 T 13 X 1 2 86417246 T 12 X 3 2 86420100 A 26 X 2 2 86442284 G 10 X 8 2 86448480 C 23 X 6 2 86448766 C 7 X 2 2 86452726 A 21 X 7 2 86462441 C 20 X 10 2 86464948 C 11 X 2 2 86466090 A 1 X 2 2 86469136 G 3 X 0 2 86598170 C 0 X 10 2 86662198 A 12 X 1 2 86732663 A 21 X 13 2 86750085 T 3 X 1 2 86787970 T 21 X 3 2 86792135 C 6 X 0 2 86795741 A 5 X 2 2 86832816 G 12 X 6 2 86841386 G 11 X 5 2 86852570 C 14 X 10 2 86856596 C 12 X 4 2 86863548 T 13 X 5 2 86912911 A 2 X 1 2 86916242 G 1 X 1 2 86920372 C 0 X 0 2 86922713 T 0 X 0 2 86938315 T 14 X 6 2 86944120 T 5 X 2 2 86947918 G 1 X 0 2 86966268 G 7 X 3 2 86978080 C 6 X 0 2 87006135 A 8 X 1 2 87037519 G 0 X 0 2 87092262 A 2 X 1 2 87108642 C 0 X 0 2 87155657 T 7 X 2 2 87224659 T 0 X 1 2 87258400 T 3 X 4 2 87371511 C 1 X 0 2 87388274 C 0 X 0 2 87432775 G 2 X 3 2 87434128 T 3 X 2 2 87439259 G 22 X 9 2 87439524 C 0 X 0 2 87446492 A 6 X 12 2 87456301 G 1 X 0 2 87456759 A 1 X 0 2 87456927 C 7 X 2 2 87466772 A 13 X 3 2 87476209 T 9 X 1 2 87477510 G 4 X 0 2 87479645 G 1 X 1 2 87479831 G 2 X 0 2 87495423 T 0 X 1 2 87510398 C 0 X 0 2 87547101 G 35 X 7 2 87551033 C 0 X 2 2 87566851 T 0 X 0 2 87587517 C 0 X 0 2 87601918 C 2 X 0 2 87613204 G 3 X 5 2 87630918 G 3 X 1 2 87697830 T 1 X 0 2 87718861 G 0 X 1 2 87721244 C 0 X 1 2 87739057 G 2 X 0 2 87742808 C 11 X 4 2 87910854 T 6 X 0 2 88037077 A 1 X 3 2 88052732 A 2 X 0 2 88064448 C 0 X 3 2 88065540 C 4 X 0 2 88085149 G 13 X 11 2 88086888 G 3 X 4 2 88096957 C 1 X 15 2 88097076 T 12 X 4 2 88099741 T 0 X 0 2 88131518 T 2 X 0 2 88133005 T 3 X 15 2 88139931 T 7 X 1 2 88139961 C 4 X 2 2 88141900 C 8 X 11 2 88155977 A 0 X 15 2 88170971 T 13 X 7 2 88185506 A 14 X 9 2 88195137 T 6 X 7 2 88196090 A 6 X 8 2 88198479 T 14 X 5 2 88234441 A 5 X 6 2 88236205 A 10 X 7 2 88240446 T 3 X 6 2 88243355 A 13 X 9 2 88252897 G 8 X 7 2 88253928 A 17 X 14 2 88256205 C 7 X 17 2 88262384 T 12 X 1 2 88290619 T 11 X 11 2 88302218 A 10 X 6 2 88304913 T 24 X 7 2 88315755 A 26 X 8 2 88472196 A 18 X 5 2 88479042 G 11 X 4 2 88627648 G 3 X 10 2 88627964 A 17 X 5 2 88655894 C 14 X 7 2 88660134 T 12 X 14 2 88662651 G 10 X 7 2 88670129 T 3 X 3 2 88694276 G 7 X 10 2 88722493 G 0 X 0 2 88767845 G 10 X 16 2 88770004 C 10 X 10 2 88805539 G 11 X 4 2 88814875 C 18 X 7 2 88853795 A 20 X 25 2 88853890 T 22 X 24 2 88854414 G 15 X 43 2 88854828 G 14 X 2 2 88854832 G 21 X 3 2 88856440 T 29 X 33 2 88856496 A 23 X 11 2 88856629 G 30 X 19 2 88857157 A 37 X 12 2 88858530 A 6 X 8 2 88858865 T 11 X 12 2 88859624 C 2 X 0 2 88859846 G 7 X 2 2 88860878 T 10 X 19 2 88861785 A 16 X 4 2 88861858 A 12 X 2 2 88862231 T 11 X 3 2 88862748 T 18 X 14 2 88864578 A 23 X 6 2 88881762 A 16 X 19 2 88884277 A 6 X 0 2 88885337 T 18 X 7 2 88885673 A 21 X 4 2 88886011 T 30 X 18 2 88886130 A 20 X 5 2 88886565 G 8 X 10 2 88886568 T 8 X 17 2 88892895 T 0 X 0 2 88899628 A 1 X 0 2 88920750 C 8 X 16 2 88923895 A 9 X 4 2 88935760 A 9 X 18 2 88940285 T 2 X 1 2 88943356 G 6 X 3 2 89057059 C 7 X 4 2 89090322 A 4 X 5 2 89131930 A 7 X 2 2 89143991 T 8 X 1 2 89170846 G 3 X 9 2 89209669 G 2 X 1 2 89235658 T 4 X 3 2 89281687 A 1 X 0 2 89312663 C 0 X 0 2 89349470 A 1 X 0 2 89377605 A 23 X 13 2 89379832 A 21 X 8 2 89380374 C 18 X 4 2 89380481 G 28 X 18 2 89383034 G 1 X 2 2 89384240 C 26 X 15 2 89385922 A 16 X 10 2 89391376 C 7 X 10 2 89392216 G 28 X 14 2 89392556 T 10 X 12 2 89393907 C 26 X 21 2 89393958 G 21 X 11 2 89394324 G 28 X 21 2 89397615 T 24 X 14 2 89406729 T 27 X 12 2 89658174 C 7 X 1 2 89704384 A 6 X 1 2 89714689 A 0 X 5 2 89845870 G 8 X 7 2 89920119 A 0 X 0 2 89930881 T 6 X 4 2 90959190 A 6 X 5 2 90959492 T 3 X 11 2 90960113 T 10 X 2 2 90960974 T 89 X 59 2 90961278 G 227 X 101 2 90961776 T 38 X 42 2 90961990 C 12 X 42 2 90962266 T 50 X 31 2 90962390 T 13 X 1 2 90963019 C 144 X 44 2 90964255 A 30 X 51 2 90965139 G 5 X 21 2 90965293 T 18 X 15 2 90965591 T 83 X 33 2 90966192 C 6 X 2 2 90966309 G 12 X 3 2 90966399 C 42 X 14 2 90966988 A 75 X 14 2 90968147 G 2 X 0 2 90968657 T 3 X 6 2 90968906 T 50 X 34 2 90969030 T 14 X 19 2 90969645 A 66 X 148 2 90969819 G 12 X 8 2 90970319 T 45 X 13 2 90970502 A 63 X 4 2 90970928 A 30 X 9 2 90971256 G 34 X 112 2 90972049 C 14 X 5 2 90972504 T 19 X 27 2 90974864 C 50 X 4 2 90975720 G 34 X 24 2 90975813 A 28 X 19 2 90976318 A 90 X 32 2 90977279 G 18 X 173 2 90977884 G 55 X 25 2 90977928 T 2 X 2 2 90978177 C 47 X 17 2 90978347 T 16 X 18 2 90978432 A 34 X 23 2 90978715 A 9 X 4 2 90978892 T 81 X 18 2 90979382 C 14 X 13 2 90979570 T 13 X 5 2 90979678 A 29 X 9 2 90979770 T 45 X 32 2 90980019 G 5 X 14 2 90980252 G 33 X 15 2 90983192 G 31 X 5 2 90983362 C 25 X 5 2 90983739 C 30 X 23 2 90986569 A 9 X 11 2 90987407 T 37 X 5 2 90988475 T 52 X 26 2 90990082 A 29 X 66 2 90990679 C 33 X 3 2 90992555 G 6 X 34 2 90993403 C 27 X 10 2 90993484 A 61 X 16 2 90993755 T 11 X 8 2 91002911 C 32 X 19 2 91004083 T 85 X 13 2 91004598 A 14 X 12 2 91005554 G 9 X 2 2 91008265 A 5 X 4 2 91010452 C 19 X 4 2 91011050 G 0 X 0 2 91021766 G 3 X 0 2 91023343 A 16 X 10 2 91024990 A 1 X 5 2 91031538 G 5 X 4 2 91036403 G 11 X 6 2 91042489 G 9 X 1 2 91044776 T 4 X 1 2 91046084 G 12 X 28 2 91046797 G 1 X 6 2 91049376 A 10 X 10 2 91049868 A 20 X 4 2 91050647 A 86 X 7 2 91053625 A 1 X 11 2 91057603 C 74 X 36 2 91069749 C 0 X 8 2 91078895 C 1 X 0 2 91081215 A 1 X 0 2 91082462 G 1 X 0 2 91101688 T 6 X 3 2 91102649 T 23 X 1 2 91103279 C 7 X 6 2 91105252 G 1 X 1 2 91108274 C 0 X 2 2 91108864 G 0 X 2 2 91110034 C 3 X 0 2 91110124 G 1 X 2 2 91119344 C 1 X 3 2 91122994 C 11 X 21 2 91123221 C 50 X 7 2 91125169 A 27 X 19 2 91125305 T 45 X 31 2 91127135 C 13 X 3 2 91129654 T 68 X 56 2 91129754 T 95 X 19 2 91135707 T 14 X 9 2 91136131 G 31 X 28 2 91136267 A 61 X 27 2 91136545 A 7 X 1 2 91136870 T 40 X 12 2 91137511 G 4 X 4 2 91138580 T 73 X 33 2 91138739 G 15 X 15 2 91138907 G 15 X 10 2 91139006 T 5 X 1 2 91140002 A 4 X 0 2 91140218 A 8 X 3 2 91140889 T 0 X 0 2 91141783 G 4 X 5 2 91142169 G 14 X 5 2 91142840 C 15 X 28 2 91142908 G 94 X 27 2 91143694 A 7 X 2 2 91146078 G 42 X 32 2 91147564 G 17 X 22 2 91147699 T 31 X 3 2 91148404 G 45 X 81 2 91148849 T 24 X 45 2 91149524 A 62 X 29 2 91154031 A 52 X 46 2 91155808 C 12 X 23 2 91156438 C 26 X 17 2 91156550 T 23 X 44 2 91156689 T 58 X 29 2 91159623 T 49 X 29 2 91161866 A 23 X 92 2 91162842 A 15 X 2 2 91163962 G 13 X 16 2 91168523 G 25 X 18 2 91170261 A 14 X 29 2 91170290 T 37 X 11 2 91178638 C 27 X 82 2 91179415 A 49 X 25 2 91182678 T 67 X 24 2 91182707 C 75 X 60 2 91182973 A 27 X 63 2 91184821 A 43 X 128 2 91185222 T 84 X 37 2 91188710 C 22 X 18 2 91191834 A 13 X 8 2 91193115 A 1 X 0 2 91197720 A 29 X 8 2 91205930 C 11 X 2 2 91210502 A 3 X 1 2 91210806 A 0 X 0 2 91223008 G 3 X 5 2 91224868 T 2 X 4 2 91231470 T 10 X 1 2 91232622 G 7 X 0 2 91236422 G 1 X 0 2 91246589 A 7 X 1 2 91257104 A 3 X 13 2 91260938 T 16 X 5 2 91265521 T 9 X 1 2 91268768 T 3 X 1 2 91273194 T 16 X 1 2 91273903 A 31 X 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91550495 G 3 X 0 2 91551815 C 5 X 0 2 91576237 T 3 X 0 2 91600657 A 2 X 0 2 91605966 C 1 X 0 2 91609596 A 5 X 2 2 91610365 G 6 X 2 2 91611916 T 3 X 4 2 91612274 C 9 X 1 2 91613042 T 1 X 0 2 91613565 C 2 X 0 2 91616500 C 6 X 0 2 91618262 C 34 X 6 2 91619949 T 13 X 12 2 91620622 A 31 X 12 2 91621215 A 11 X 2 2 91627788 T 6 X 0 2 91629460 C 8 X 7 2 91631739 G 43 X 2 2 91632464 A 43 X 10 2 91633074 A 23 X 42 2 91633195 T 67 X 55 2 91633282 A 13 X 21 2 91636500 A 31 X 16 2 91636517 G 11 X 16 2 91637254 T 33 X 17 2 91653161 C 9 X 4 2 91653241 C 12 X 34 2 91653369 C 16 X 7 2 91654241 T 46 X 78 2 91654250 G 37 X 97 2 91654384 G 25 X 54 2 91654505 G 21 X 9 2 91654600 A 73 X 75 2 91660443 G 86 X 103 2 91660459 A 122 X 226 2 91660540 G 32 X 63 2 91660906 T 29 X 15 2 91664461 T 25 X 42 2 91664601 C 28 X 11 2 91664793 A 5 X 0 2 91665048 A 14 X 15 2 91666241 G 9 X 1 2 91667607 G 27 X 1 2 91668987 A 8 X 1 2 91669230 C 42 X 8 2 91669285 T 57 X 49 2 91669687 C 13 X 2 2 91669823 A 18 X 16 2 91669904 C 25 X 13 2 91670355 T 13 X 3 2 91670443 C 19 X 36 2 91670454 G 25 X 3 2 91670869 C 14 X 31 2 91671352 A 12 X 14 2 91671448 A 16 X 15 2 91671715 T 7 X 7 2 91671816 T 24 X 8 2 91671865 C 22 X 0 2 91673327 G 72 X 48 2 91673403 T 20 X 3 2 91676399 G 14 X 3 2 91676455 T 39 X 12 2 91677243 C 2 X 5 2 91677688 A 4 X 11 2 91678204 A 3 X 1 2 91678377 T 8 X 4 2 91678468 A 7 X 12 2 91679065 A 14 X 1 2 91679980 T 23 X 1 2 91680116 C 4 X 1 2 91680870 C 53 X 36 2 91680955 C 98 X 27 2 91683152 T 27 X 7 2 91683300 A 34 X 20 2 91683870 T 19 X 64 2 91684014 A 38 X 6 2 91684792 G 14 X 3 2 91684904 C 67 X 9 2 91685304 C 17 X 48 2 91687270 C 40 X 76 2 91688019 T 39 X 10 2 91688882 A 26 X 22 2 91689071 C 19 X 1 2 91689365 T 14 X 0 2 91689376 C 8 X 3 2 91689445 C 23 X 28 2 94720191 G 12 X 1 2 94752469 C 2 X 1 2 94829739 C 18 X 0 2 94835639 C 26 X 4 2 94842748 T 18 X 0 2 94858757 T 2 X 3 2 94867150 G 2 X 0 2 94871678 A 3 X 0 2 94872416 T 11 X 3 2 94875343 G 12 X 7 2 94883096 T 27 X 3 2 94883169 C 15 X 7 2 94893979 T 44 X 5 2 94901159 A 2 X 0 2 94905308 G 4 X 1 2 94907243 A 6 X 3 2 94907837 C 14 X 7 2 94908081 C 0 X 2 2 94908507 C 7 X 0 2 94910361 C 2 X 0 2 94911120 C 12 X 6 2 94911752 G 20 X 15 2 94915416 A 38 X 8 2 94918941 T 27 X 7 2 94920478 G 37 X 3 2 94921456 C 23 X 71 2 94921697 C 28 X 13 2 94949288 G 15 X 2 2 94953313 G 40 X 5 2 95068440 T 8 X 0 2 95068631 G 3 X 1 2 95094777 A 18 X 14 2 95119051 G 8 X 10 2 95268227 C 2 X 1 2 95312491 C 1 X 4 2 95394667 G 1 X 0 2 95462450 A 10 X 0 2 95540331 G 16 X 1 2 95549329 C 19 X 5 2 95588221 A 25 X 15 2 95615339 A 6 X 0 2 95624594 T 5 X 15 2 95697183 C 9 X 6 2 95731973 G 12 X 3 2 95752434 T 8 X 1 2 95757224 C 1 X 2 2 95871730 A 3 X 0 2 95879733 G 21 X 14 2 95880794 C 1 X 0 2 95881508 T 11 X 1 2 95885053 A 6 X 3 2 95885602 C 4 X 6 2 95886261 T 6 X 3 2 95887248 T 5 X 1 2 95887708 C 14 X 0 2 95888046 C 24 X 16 2 95888065 C 20 X 11 2 95888834 T 9 X 8 2 95889274 C 18 X 5 2 95890095 C 15 X 17 2 95890221 A 14 X 6 2 95891111 A 32 X 15 2 95904045 A 0 X 2 2 95950250 T 10 X 0 2 95952296 T 29 X 15 2 95957833 G 30 X 1 2 95959007 A 25 X 15 2 95959816 A 5 X 1 2 95961861 C 25 X 13 2 95961966 A 16 X 15 2 95963192 T 3 X 0 2 95964540 T 10 X 2 2 95965281 C 0 X 0 2 95965542 G 10 X 4 2 95968131 C 33 X 4 2 95968294 C 9 X 4 2 95972099 G 2 X 0 2 95974567 T 28 X 16 2 95979993 C 56 X 8 2 95981076 T 25 X 1 2 95981460 A 8 X 4 2 95983349 C 19 X 15 2 95989645 T 13 X 10 2 95990414 C 8 X 3 2 95990471 C 13 X 2 2 95992424 G 7 X 1 2 95993816 G 18 X 12 2 95994143 T 6 X 4 2 96035616 C 29 X 10 2 96090411 A 1 X 1 2 96093990 T 34 X 7 2 96140237 C 3 X 1 2 96438958 G 4 X 5 2 96481627 T 1 X 0 2 96726226 C 0 X 1 2 96900685 T 10 X 11 2 96940469 A 8 X 3 2 96957918 C 3 X 2 2 96977231 T 12 X 6 2 96979608 C 2 X 2 2 96988107 T 5 X 10 2 97007191 T 7 X 7 2 97021428 A 9 X 6 2 97030575 C 12 X 1 2 97032868 C 0 X 4 2 97043984 G 5 X 4 2 97075954 C 11 X 7 2 97084971 G 4 X 1 2 97096999 A 27 X 9 2 97097691 G 7 X 1 2 97138255 A 10 X 2 2 97138944 G 11 X 6 2 97140242 C 2 X 7 2 97160840 C 4 X 3 2 97171314 T 13 X 4 2 97173388 A 7 X 4 2 97178253 A 9 X 2 2 97182702 A 7 X 6 2 97182799 G 4 X 1 2 97183663 G 3 X 18 2 97183964 C 2 X 1 2 97190903 C 5 X 8 2 97191123 G 7 X 0 2 97202793 G 8 X 5 2 97203769 G 7 X 3 2 97208715 C 29 X 6 2 97209855 A 15 X 2 2 97210671 G 5 X 1 2 97214292 C 18 X 12 2 97226271 C 15 X 3 2 97228834 C 2 X 0 2 97232358 C 21 X 12 2 97234929 G 25 X 4 2 97236786 C 20 X 7 2 97251762 A 8 X 9 2 97252783 G 8 X 0 2 97271898 T 0 X 1 2 97309222 G 3 X 1 2 97340431 G 9 X 1 2 97476793 G 10 X 1 2 97479585 C 8 X 7 2 97480069 G 41 X 15 2 97483781 C 1 X 3 2 97504324 T 1 X 0 2 97507292 A 11 X 2 2 97526762 C 2 X 2 2 97529737 C 11 X 4 2 97531071 A 3 X 1 2 97543049 A 17 X 2 2 97544206 A 2 X 5 2 97549436 A 7 X 3 2 97554966 G 6 X 4 2 97555666 G 12 X 2 2 97556452 T 2 X 0 2 97593773 G 3 X 6 2 97597778 T 0 X 0 2 97616159 A 0 X 12 2 97626859 G 13 X 12 2 97631177 C 21 X 22 2 97645894 G 14 X 11 2 97656317 C 10 X 4 2 97676202 C 15 X 14 2 97697146 C 2 X 3 2 97698562 C 16 X 16 2 97711406 T 7 X 6 2 97737778 G 17 X 7 2 97743832 A 5 X 1 2 97760214 C 12 X 4 2 97771995 C 10 X 4 2 97775885 T 14 X 15 2 97784146 A 8 X 12 2 97786462 G 23 X 10 2 97805154 T 9 X 5 2 97822488 A 17 X 11 2 97827175 G 14 X 5 2 97840257 A 24 X 7 2 97888143 C 18 X 12 2 97904753 A 15 X 7 2 97912161 C 19 X 12 2 97931720 G 5 X 0 2 97973090 T 21 X 13 2 97978021 G 10 X 6 2 98101757 T 15 X 10 2 98123222 T 7 X 1 2 98124643 C 13 X 4 2 98143993 G 10 X 8 2 98152353 T 9 X 4 2 98179831 C 11 X 8 2 98182330 T 18 X 17 2 98189581 A 15 X 11 2 98191536 T 14 X 19 2 98192523 G 11 X 9 2 98199914 C 0 X 6 2 98202583 A 7 X 4 2 98208159 G 16 X 13 2 98211385 C 4 X 4 2 98212553 G 7 X 8 2 98216607 T 16 X 11 2 98219493 G 15 X 4 2 98225988 C 13 X 12 2 98239919 G 14 X 13 2 98240874 C 18 X 11 2 98245972 A 25 X 7 2 98251400 A 18 X 4 2 98252245 G 21 X 17 2 98258937 C 10 X 3 2 98260081 C 14 X 14 2 98260679 A 26 X 17 2 98301961 G 18 X 14 2 98316714 C 14 X 14 2 98317349 C 22 X 25 2 98317913 G 28 X 26 2 98331364 A 2 X 3 2 98332777 C 14 X 4 2 98333794 A 9 X 6 2 98334020 C 13 X 7 2 98336675 C 9 X 6 2 98340258 G 22 X 18 2 98342696 T 5 X 3 2 98343207 G 15 X 9 2 98345534 C 3 X 3 2 98346766 G 4 X 3 2 98350138 C 3 X 0 2 98363305 A 8 X 7 2 98366695 A 5 X 2 2 98411127 G 18 X 1 2 98502447 A 6 X 4 2 98617357 C 10 X 3 2 98730228 G 4 X 6 2 98745121 T 11 X 13 2 98749130 A 7 X 7 2 98800102 T 10 X 7 2 98801192 G 8 X 13 2 98824921 G 17 X 9 2 98829856 T 16 X 8 2 98830595 G 24 X 4 2 98830704 C 21 X 12 2 98847670 C 13 X 7 2 98863881 T 7 X 2 2 98870643 G 17 X 10 2 98872260 C 20 X 10 2 98880991 C 24 X 6 2 98887705 T 5 X 5 2 98903920 C 5 X 4 2 98933834 T 7 X 5 2 98946961 T 7 X 3 2 98956717 C 16 X 17 2 98978088 T 16 X 8 2 98980244 C 16 X 5 2 98990165 T 16 X 8 2 99010388 G 11 X 8 2 99011102 G 16 X 9 2 99011331 G 5 X 7 2 99019033 A 18 X 12 2 99020769 G 9 X 7 2 99028668 G 5 X 6 2 99037031 C 11 X 12 2 99043256 T 14 X 9 2 99051249 A 15 X 14 2 99056455 G 20 X 4 2 99067701 C 14 X 11 2 99138001 G 4 X 2 2 99173295 C 5 X 7 2 99173581 A 29 X 4 2 99190251 T 2 X 0 2 99191285 G 16 X 9 2 99193418 A 9 X 13 2 99207405 T 11 X 20 2 99246282 A 14 X 17 2 99258554 G 7 X 7 2 99288155 G 4 X 4 2 99320928 A 6 X 5 2 99326273 G 12 X 6 2 99359496 G 12 X 17 2 99385816 A 4 X 6 2 99413103 C 24 X 16 2 99417842 C 0 X 7 2 99425687 G 26 X 0 2 99439832 G 19 X 9 2 99461539 C 13 X 12 2 99507348 C 10 X 4 2 99515656 T 6 X 4 2 99533480 A 29 X 7 2 99534809 G 2 X 6 2 99568802 C 6 X 6 2 99588014 A 9 X 12 2 99590453 G 4 X 4 2 99603539 T 3 X 4 2 99606516 G 0 X 1 2 99616770 C 0 X 0 2 99617457 C 23 X 12 2 99621346 C 5 X 3 2 99629697 C 14 X 8 2 99635330 G 20 X 16 2 99635636 T 10 X 6 2 99640933 T 8 X 4 2 99646013 G 13 X 14 2 99681145 C 12 X 4 2 99681872 T 8 X 3 2 99684647 G 16 X 12 2 99700909 T 13 X 8 2 99701030 A 12 X 8 2 99703526 T 1 X 21 2 99713284 T 8 X 9 2 99714540 C 11 X 10 2 99726021 A 9 X 4 2 99730537 T 16 X 6 2 99731546 C 21 X 9 2 99737428 C 13 X 12 2 99737565 C 11 X 8 2 99740104 G 18 X 14 2 99743641 T 9 X 12 2 99767074 C 19 X 10 2 99770517 A 10 X 9 2 99777231 T 27 X 12 2 99781467 T 20 X 18 2 99788340 A 16 X 20 2 99888170 G 14 X 1 2 99914079 T 11 X 13 2 99915657 T 18 X 13 2 99921265 T 9 X 3 2 99924183 T 22 X 10 2 99933219 A 24 X 15 2 99941012 C 6 X 3 2 99944926 C 16 X 8 2 99945348 G 8 X 5 2 99947547 T 18 X 18 2 99950855 T 16 X 17 2 99972742 A 18 X 13 2 99974388 C 4 X 4 2 99985759 G 15 X 5 2 99990407 C 4 X 9 2 99994093 C 7 X 3 2 100006752 T 3 X 1 2 100014192 A 15 X 15 2 100014405 G 16 X 10 2 100025729 C 11 X 4 2 100028938 C 22 X 14 2 100032402 C 17 X 6 2 100039012 C 19 X 11 2 100039128 C 19 X 12 2 100054098 A 15 X 4 2 100063147 C 6 X 6 2 100075853 C 3 X 0 2 100098766 T 10 X 9 2 100121317 A 12 X 8 2 100125777 C 16 X 12 2 100127425 C 8 X 0 2 100127476 C 13 X 10 2 100127793 A 9 X 9 2 100133552 G 16 X 8 2 100141093 G 13 X 12 2 100141365 T 9 X 3 2 100141742 G 7 X 2 2 100150510 A 11 X 8 2 100153037 A 18 X 11 2 100161649 T 12 X 13 2 100162863 G 12 X 9 2 100198475 G 13 X 11 2 100198502 C 16 X 9 2 100198976 T 8 X 9 2 100201097 T 9 X 9 2 100207555 G 10 X 9 2 100215661 A 13 X 21 2 100219054 C 15 X 13 2 100219587 G 14 X 9 2 100226915 T 13 X 17 2 100251978 C 16 X 14 2 100276029 T 21 X 3 2 100278714 T 26 X 13 2 100346657 G 0 X 3 2 100347002 G 0 X 3 2 100348847 T 1 X 17 2 100376679 C 6 X 4 2 100418222 G 8 X 6 2 100418285 T 17 X 1 2 100428593 T 18 X 14 2 100429869 A 17 X 12 2 100430035 C 4 X 3 2 100430297 C 11 X 6 2 100430575 A 18 X 10 2 100431530 A 17 X 19 2 100434138 G 19 X 9 2 100436978 G 7 X 7 2 100442566 G 11 X 2 2 100443963 A 22 X 20 2 100445858 T 12 X 1 2 100447404 A 10 X 12 2 100509398 G 7 X 0 2 100519640 G 3 X 4 2 100528045 G 10 X 7 2 100551020 A 13 X 18 2 100579358 G 26 X 7 2 100587777 T 2 X 0 2 100592924 A 9 X 8 2 100594216 T 9 X 10 2 100603000 G 0 X 2 2 100629000 A 5 X 4 2 100631758 A 8 X 3 2 100640635 C 11 X 4 2 100641237 T 16 X 10 2 100663637 G 13 X 12 2 100667388 A 0 X 19 2 100671799 G 4 X 12 2 100689595 T 15 X 14 2 100694695 T 11 X 7 2 100695658 T 9 X 3 2 100780816 C 11 X 4 2 100928428 G 1 X 1 2 100931471 A 20 X 23 2 100934594 C 7 X 10 2 100935737 A 13 X 8 2 100936703 A 1 X 0 2 100936805 G 7 X 5 2 100957624 A 7 X 4 2 100970566 A 5 X 3 2 100984187 G 8 X 13 2 100989931 A 14 X 3 2 100995318 T 15 X 15 2 100995359 C 30 X 11 2 101007485 G 9 X 4 2 101015747 C 12 X 6 2 101019236 G 15 X 17 2 101025808 C 11 X 8 2 101029014 G 5 X 5 2 101032149 G 12 X 13 2 101037248 C 5 X 3 2 101044490 T 4 X 1 2 101050453 A 15 X 8 2 101054375 C 22 X 10 2 101057484 T 18 X 10 2 101065102 G 17 X 8 2 101084774 C 2 X 3 2 101112912 C 5 X 5 2 101113042 C 2 X 1 2 101125502 G 8 X 11 2 101133209 G 15 X 15 2 101151525 G 15 X 11 2 101151617 C 4 X 8 2 101151618 A 6 X 7 2 101162173 C 2 X 2 2 101186800 T 0 X 2 2 101187284 A 6 X 6 2 101193124 T 14 X 13 2 101195650 C 5 X 1 2 101209538 G 2 X 1 2 101217026 C 11 X 10 2 101217165 C 5 X 12 2 101253811 A 3 X 3 2 101255626 A 16 X 9 2 101275601 T 8 X 1 2 101285122 A 13 X 7 2 101286599 T 14 X 7 2 101288680 A 4 X 8 2 101293277 C 26 X 16 2 101346142 T 22 X 14 2 101351813 C 8 X 10 2 101364058 G 14 X 12 2 101415870 C 6 X 2 2 101418984 G 10 X 6 2 101420170 C 4 X 0 2 101433901 C 9 X 4 2 101434854 A 1 X 1 2 101440129 G 3 X 1 2 101442661 A 2 X 0 2 101443147 C 7 X 4 2 101443857 T 7 X 2 2 101445845 C 18 X 6 2 101445944 A 18 X 10 2 101472768 G 19 X 7 2 101518914 C 9 X 6 2 101526762 A 15 X 9 2 101540258 A 11 X 10 2 101545567 C 15 X 3 2 101584932 T 8 X 1 2 101628518 T 10 X 12 2 101636534 G 15 X 6 2 101641121 G 3 X 2 2 101648127 G 16 X 7 2 101652950 A 9 X 9 2 101658606 C 16 X 3 2 101661210 G 20 X 13 2 101782825 G 1 X 10 2 101819151 G 6 X 1 2 101947544 C 1 X 4 2 102068497 A 21 X 0 2 102146039 A 17 X 11 2 102162222 C 14 X 12 2 102166154 A 20 X 11 2 102168575 C 23 X 14 2 102177270 G 11 X 14 2 102180126 C 3 X 5 2 102180235 T 19 X 14 2 102187826 T 13 X 4 2 102190455 T 14 X 8 2 102190521 G 3 X 6 2 102190754 G 17 X 4 2 102195721 C 0 X 0 2 102207465 G 26 X 18 2 102228722 T 4 X 3 2 102231556 A 25 X 13 2 102245784 C 23 X 16 2 102258685 C 8 X 7 2 102278984 C 13 X 16 2 102291755 C 10 X 10 2 102296627 A 1 X 3 2 102298832 G 12 X 9 2 102299872 C 6 X 3 2 102303864 C 7 X 4 2 102315259 A 10 X 23 2 102318292 G 17 X 5 2 102327144 A 29 X 29 2 102334395 T 16 X 10 2 102334605 T 8 X 5 2 102334682 T 8 X 1 2 102335146 C 5 X 2 2 102337626 C 16 X 10 2 102341084 G 14 X 6 2 102351744 A 21 X 6 2 102359481 A 12 X 11 2 102375982 G 11 X 4 2 102382462 C 18 X 4 2 102385351 G 19 X 10 2 102390980 T 6 X 8 2 102398069 A 14 X 9 2 102399467 C 15 X 10 2 102404907 T 13 X 8 2 102406367 A 17 X 11 2 102410495 T 15 X 14 2 102412534 T 16 X 11 2 102414737 C 13 X 11 2 102417245 A 7 X 11 2 102418101 G 24 X 11 2 102420740 T 16 X 5 2 102422813 A 18 X 10 2 102423571 G 12 X 9 2 102426633 A 27 X 12 2 102433178 A 19 X 14 2 102445928 G 22 X 12 2 102451951 C 8 X 9 2 102451980 A 8 X 2 2 102453893 C 14 X 1 2 102489953 C 21 X 11 2 102489962 G 20 X 10 2 102491502 C 17 X 10 2 102491777 A 8 X 3 2 102491952 C 11 X 12 2 102501957 G 17 X 19 2 102505081 A 20 X 20 2 102506071 A 14 X 16 2 102506718 C 26 X 14 2 102510560 T 21 X 16 2 102511321 G 8 X 6 2 102516018 A 22 X 6 2 102517429 G 12 X 8 2 102517761 G 12 X 17 2 102518380 C 32 X 15 2 102527152 C 19 X 19 2 102531824 T 7 X 7 2 102532363 A 22 X 10 2 102535297 C 17 X 13 2 102536302 G 18 X 9 2 102537239 A 9 X 7 2 102538583 T 21 X 14 2 102542731 C 13 X 12 2 102543734 C 10 X 18 2 102547184 T 24 X 20 2 102559478 C 1 X 4 2 102578516 G 17 X 17 2 102603962 T 2 X 2 2 102667889 G 17 X 13 2 102684244 T 10 X 9 2 102690665 C 18 X 14 2 102724968 G 15 X 18 2 102737403 G 11 X 12 2 102739825 G 2 X 0 2 102744565 A 13 X 12 2 102752688 C 23 X 6 2 102754487 T 7 X 9 2 102762917 C 4 X 9 2 102765455 A 17 X 13 2 102765563 T 22 X 12 2 102771849 A 5 X 3 2 102775947 A 7 X 9 2 102776438 T 15 X 18 2 102776799 T 4 X 3 2 102778380 C 13 X 14 2 102779137 T 19 X 11 2 102781792 C 10 X 8 2 102783687 C 9 X 7 2 102811185 T 17 X 10 2 102843137 C 12 X 2 2 102886647 T 20 X 2 2 102932840 A 14 X 13 2 102933625 G 13 X 13 2 102939249 T 19 X 16 2 102944870 G 11 X 9 2 102946909 T 13 X 12 2 102949063 T 11 X 1 2 102949377 T 13 X 9 2 102949438 C 7 X 11 2 102964895 C 17 X 9 2 102969294 G 2 X 0 2 103075076 G 15 X 11 2 103128009 G 23 X 11 2 103137574 A 21 X 11 2 103148650 C 10 X 8 2 103156766 C 22 X 15 2 103180199 A 6 X 5 2 103412559 C 17 X 5 2 103431046 G 20 X 11 2 103443531 G 6 X 7 2 103462591 G 15 X 9 2 103471929 T 20 X 11 2 103474833 G 16 X 16 2 103481749 A 17 X 11 2 103502272 A 7 X 8 2 103505143 G 16 X 22 2 103510318 T 12 X 3 2 103519532 A 21 X 7 2 103524323 C 12 X 14 2 103526105 T 12 X 15 2 103526817 G 3 X 1 2 103528783 T 7 X 5 2 103532023 C 7 X 3 2 103540302 C 22 X 16 2 103546069 A 12 X 7 2 103554005 A 12 X 17 2 103554209 C 15 X 9 2 103561634 G 8 X 4 2 103562759 C 12 X 10 2 103570630 T 11 X 6 2 103574132 A 6 X 6 2 103578551 T 6 X 9 2 103583658 A 21 X 17 2 103618052 T 7 X 8 2 103621379 A 9 X 2 2 103624581 T 13 X 13 2 103627615 C 6 X 2 2 103642822 A 14 X 9 2 103662061 C 20 X 9 2 103663063 T 18 X 9 2 103672880 C 24 X 16 2 103679370 T 17 X 12 2 103691246 A 11 X 5 2 103707349 T 18 X 7 2 103711981 A 6 X 5 2 103715484 C 17 X 8 2 103738176 T 36 X 18 2 103746865 C 16 X 8 2 103814225 A 6 X 3 2 103814684 G 15 X 10 2 103819163 G 23 X 8 2 103823710 C 2 X 1 2 103824434 C 12 X 9 2 103827748 A 18 X 7 2 103832163 A 23 X 17 2 103835884 A 16 X 5 2 103836484 T 11 X 10 2 103847461 G 12 X 11 2 103865059 G 18 X 8 2 103872849 G 18 X 11 2 103888989 G 20 X 8 2 103896444 T 4 X 8 2 103896497 A 14 X 11 2 103896606 T 16 X 19 2 103936277 T 13 X 22 2 103948117 A 2 X 12 2 103950412 T 22 X 11 2 103960273 G 18 X 9 2 103963025 A 14 X 11 2 103966035 C 15 X 6 2 103966823 C 13 X 7 2 103968867 A 14 X 11 2 103979725 G 22 X 10 2 103998813 G 13 X 8 2 104004219 T 9 X 13 2 104004989 G 8 X 3 2 104022737 T 14 X 15 2 104024069 C 12 X 17 2 104027497 T 13 X 13 2 104033254 T 16 X 17 2 104041040 A 20 X 25 2 104050754 A 7 X 2 2 104051262 A 21 X 2 2 104064752 T 12 X 5 2 104068851 T 16 X 9 2 104073542 T 22 X 12 2 104076482 C 22 X 6 2 104077040 C 1 X 6 2 104078618 A 4 X 1 2 104109937 G 9 X 7 2 104125160 C 25 X 15 2 104134744 A 9 X 6 2 104141110 A 10 X 12 2 104145910 C 1 X 0 2 104148642 C 22 X 10 2 104149932 G 12 X 17 2 104156192 G 20 X 5 2 104158119 C 12 X 9 2 104202723 T 10 X 6 2 104210313 G 6 X 1 2 104215064 T 15 X 6 2 104216567 G 6 X 5 2 104239739 A 8 X 7 2 104348300 A 19 X 7 2 104348777 A 17 X 9 2 104348875 A 5 X 11 2 104349650 A 14 X 2 2 104350597 C 22 X 11 2 104352057 T 8 X 6 2 104353455 A 8 X 3 2 104357577 C 17 X 14 2 104369949 A 16 X 14 2 104376193 G 11 X 2 2 104378984 C 6 X 3 2 104383322 G 7 X 3 2 104402172 C 7 X 3 2 104402286 A 5 X 4 2 104418529 A 15 X 12 2 104420315 G 11 X 14 2 104431055 T 15 X 12 2 104442886 T 18 X 11 2 104444053 C 2 X 1 2 104459736 G 18 X 6 2 104460900 G 10 X 7 2 104463276 T 11 X 13 2 104463830 A 20 X 14 2 104469664 C 18 X 10 2 104476870 G 15 X 10 2 104481199 A 15 X 9 2 104482504 T 22 X 11 2 104503594 A 19 X 10 2 104635293 C 5 X 4 2 104644478 T 23 X 3 2 104666565 A 4 X 3 2 104670282 C 3 X 6 2 104674148 C 12 X 8 2 104701367 C 15 X 20 2 104708849 G 12 X 8 2 104708967 T 15 X 9 2 104709616 A 15 X 7 2 104720587 C 21 X 12 2 104736385 C 9 X 11 2 104743785 T 12 X 5 2 104744038 C 15 X 14 2 104748639 T 5 X 5 2 104754680 T 16 X 9 2 104766480 A 6 X 0 2 104767626 G 7 X 3 2 104768554 T 5 X 2 2 104768754 T 12 X 5 2 104769389 C 10 X 11 2 104770937 A 15 X 15 2 104770946 G 16 X 13 2 104771287 C 27 X 15 2 104771982 A 7 X 2 2 104780799 G 16 X 18 2 104784612 A 11 X 8 2 104784742 A 13 X 6 2 104785481 A 20 X 15 2 104798462 C 6 X 8 2 104805306 T 22 X 14 2 104816196 C 22 X 1 2 104816853 A 8 X 10 2 104819749 A 7 X 5 2 104824595 A 22 X 5 2 104836183 A 0 X 0 2 104856005 G 3 X 5 2 104862670 T 20 X 14 2 104863123 T 7 X 8 2 104874637 T 0 X 25 2 104896209 G 10 X 7 2 104899410 A 0 X 20 2 104902436 C 20 X 19 2 104949284 G 12 X 9 2 104957233 G 1 X 0 2 104965616 A 5 X 14 2 104971808 A 16 X 21 2 104974778 C 12 X 5 2 104980255 A 18 X 14 2 104994663 T 14 X 11 2 105011454 C 20 X 10 2 105025899 C 16 X 17 2 105032312 A 21 X 8 2 105033294 G 13 X 7 2 105036560 G 17 X 12 2 105038560 T 19 X 8 2 105039317 C 16 X 9 2 105040358 C 20 X 23 2 105041721 G 0 X 0 2 105042173 A 17 X 16 2 105042231 G 24 X 22 2 105044316 G 4 X 4 2 105047461 G 11 X 4 2 105047881 G 24 X 10 2 105053136 C 19 X 7 2 105056535 C 21 X 15 2 105057650 C 4 X 10 2 105059188 C 29 X 12 2 105065248 G 24 X 9 2 105067639 C 16 X 10 2 105070393 G 24 X 8 2 105071827 C 13 X 9 2 105090108 T 10 X 6 2 105134503 G 17 X 10 2 105163194 G 9 X 6 2 105163620 G 5 X 1 2 105184337 C 8 X 8 2 105217528 G 28 X 15 2 105222545 C 20 X 8 2 105230650 G 8 X 2 2 105231146 T 15 X 12 2 105232287 G 19 X 8 2 105247054 G 18 X 19 2 105248921 C 13 X 4 2 105249003 C 2 X 5 2 105259587 G 18 X 9 2 105263839 C 31 X 12 2 105281448 G 1 X 1 2 105291485 A 9 X 2 2 105305557 C 22 X 7 2 105308243 A 18 X 21 2 105309899 T 18 X 5 2 105316951 C 12 X 10 2 105327039 G 10 X 10 2 105358363 T 11 X 5 2 105364160 G 16 X 4 2 105378895 T 22 X 12 2 105383750 C 12 X 11 2 105401763 C 17 X 8 2 105402235 G 23 X 12 2 105402777 A 14 X 6 2 105406015 A 30 X 18 2 105408730 A 2 X 0 2 105419032 G 21 X 16 2 105422004 T 17 X 13 2 105422134 G 23 X 10 2 105430218 T 25 X 4 2 105441356 T 11 X 9 2 105444230 C 7 X 6 2 105453952 G 15 X 10 2 105454847 T 21 X 6 2 105469926 A 16 X 8 2 105474557 T 17 X 19 2 105486624 C 16 X 7 2 105491630 T 6 X 3 2 105492233 C 12 X 10 2 105492702 A 8 X 6 2 105494314 G 27 X 17 2 105494932 A 13 X 11 2 105495391 A 14 X 7 2 105497356 C 15 X 6 2 105498171 A 13 X 9 2 105498863 A 1 X 3 2 105503737 A 11 X 4 2 105508134 A 5 X 0 2 105508936 G 4 X 2 2 105513451 T 30 X 17 2 105516865 G 23 X 12 2 105518425 C 5 X 9 2 105519861 C 26 X 15 2 105524735 A 24 X 15 2 105525946 T 17 X 7 2 105534725 C 14 X 2 2 105545135 G 7 X 6 2 105552366 T 21 X 10 2 105555154 C 17 X 11 2 105565507 T 18 X 13 2 105568414 T 11 X 7 2 105576201 A 13 X 5 2 105576670 C 4 X 1 2 105581499 C 13 X 4 2 105585932 A 6 X 13 2 105588813 C 5 X 1 2 105592441 G 12 X 5 2 105593219 A 9 X 8 2 105604982 A 14 X 14 2 105607765 G 14 X 13 2 105611531 C 10 X 9 2 105612012 C 10 X 4 2 105614125 T 6 X 1 2 105629398 C 20 X 18 2 105630673 C 4 X 3 2 105632327 A 25 X 14 2 105633015 T 4 X 0 2 105640047 A 20 X 21 2 105640693 G 12 X 7 2 105662758 T 20 X 5 2 105668273 T 5 X 6 2 105682781 T 1 X 10 2 105684140 C 15 X 11 2 105686803 A 13 X 5 2 105691039 T 10 X 13 2 105700028 C 13 X 5 2 105703928 T 16 X 7 2 105706305 T 16 X 11 2 105709731 C 12 X 10 2 105714721 T 11 X 4 2 105725341 G 24 X 13 2 105737332 C 16 X 5 2 105742889 A 5 X 11 2 105744808 C 11 X 2 2 105746012 C 3 X 3 2 105747545 A 25 X 21 2 105747763 C 13 X 11 2 105750793 A 14 X 10 2 105750818 A 23 X 6 2 105751073 T 10 X 4 2 105751790 T 5 X 3 2 105753084 A 20 X 8 2 105754081 C 1 X 1 2 105756011 T 6 X 1 2 105757474 G 12 X 9 2 105763255 C 27 X 8 2 105763366 T 9 X 4 2 105777984 C 10 X 9 2 105804681 A 0 X 1 2 105805501 T 15 X 16 2 105805538 A 26 X 15 2 105809431 C 24 X 13 2 105810736 T 11 X 21 2 105827702 A 14 X 2 2 105832189 A 16 X 1 2 105839109 G 19 X 3 2 105841168 G 15 X 5 2 105872947 G 30 X 10 2 105878166 T 9 X 6 2 105883245 T 19 X 7 2 105888912 A 13 X 6 2 105927898 A 3 X 1 2 105933480 C 15 X 12 2 105946144 A 18 X 9 2 105949167 T 17 X 6 2 105950874 C 13 X 5 2 105951006 T 10 X 6 2 106045848 G 11 X 14 2 106088801 G 3 X 1 2 106105155 A 7 X 12 2 106109098 T 11 X 5 2 106111364 C 15 X 5 2 106127491 G 11 X 8 2 106201736 C 15 X 7 2 106212636 T 10 X 7 2 106215702 C 12 X 5 2 106235604 C 4 X 0 2 106236586 C 1 X 2 2 106242597 T 14 X 16 2 106253255 T 9 X 7 2 106274959 G 0 X 0 2 106275118 C 11 X 14 2 106282210 A 11 X 4 2 106300143 C 7 X 3 2 106301356 C 20 X 9 2 106327994 A 15 X 9 2 106340424 C 13 X 8 2 106340687 C 14 X 11 2 106347795 G 10 X 9 2 106348579 A 20 X 20 2 106383472 C 1 X 0 2 106473510 T 5 X 1 2 106475893 T 3 X 1 2 106484964 C 1 X 1 2 106496199 G 6 X 0 2 106497650 A 4 X 5 2 106517454 G 6 X 1 2 106520996 G 12 X 9 2 106547583 T 12 X 5 2 106548157 A 3 X 4 2 106553424 T 8 X 10 2 106558784 G 0 X 1 2 106568554 G 5 X 3 2 106570195 G 16 X 5 2 106570312 C 3 X 1 2 106575648 G 4 X 28 2 106576326 C 17 X 8 2 106580107 T 9 X 11 2 106591515 G 9 X 5 2 106591635 G 8 X 4 2 106593573 C 14 X 14 2 106609361 G 1 X 11 2 106618427 G 10 X 15 2 106618748 A 9 X 3 2 106632763 C 15 X 9 2 106653114 A 11 X 7 2 106663029 C 8 X 1 2 106663242 G 22 X 19 2 106672560 A 12 X 17 2 106676510 T 14 X 7 2 106676766 G 20 X 14 2 106685198 C 5 X 6 2 106685669 G 18 X 17 2 106692872 G 27 X 18 2 106696203 G 20 X 13 2 106703198 A 11 X 7 2 106706721 C 10 X 15 2 106710184 C 16 X 13 2 106719201 G 14 X 12 2 106735417 C 9 X 4 2 106739501 T 13 X 8 2 106745241 A 8 X 8 2 106749433 C 6 X 15 2 106754192 T 11 X 4 2 106766079 G 19 X 7 2 106766358 T 22 X 16 2 106781280 A 7 X 0 2 106878640 G 15 X 15 2 106918475 C 13 X 16 2 106926314 T 17 X 2 2 106950273 T 13 X 15 2 106954665 A 17 X 16 2 106958134 C 11 X 14 2 106973344 G 17 X 9 2 106973359 T 21 X 7 2 106975946 A 10 X 0 2 106976584 T 15 X 14 2 106978239 A 10 X 3 2 106980702 A 16 X 6 2 106981419 A 19 X 10 2 106982254 G 19 X 14 2 106982289 A 7 X 9 2 106988000 G 6 X 4 2 107110941 G 5 X 5 2 107143391 T 20 X 16 2 107149205 A 22 X 12 2 107150215 G 18 X 14 2 107150713 T 20 X 7 2 107189344 G 0 X 18 2 107192474 T 0 X 4 2 107224076 C 21 X 1 2 107235508 A 16 X 17 2 107303179 G 14 X 5 2 107311733 A 10 X 13 2 107315627 C 17 X 10 2 107325066 G 21 X 18 2 107335944 G 12 X 12 2 107344444 A 19 X 12 2 107351558 T 0 X 6 2 107363852 T 10 X 11 2 107365197 T 12 X 7 2 107380574 A 10 X 4 2 107391393 T 9 X 6 2 107400977 C 7 X 8 2 107402961 G 24 X 16 2 107423656 A 15 X 13 2 107437844 T 9 X 6 2 107438675 A 15 X 10 2 107438833 T 14 X 9 2 107444956 G 24 X 9 2 107450785 C 25 X 7 2 107450818 C 8 X 10 2 107451780 A 6 X 4 2 107452367 G 0 X 1 2 107454036 T 10 X 10 2 107457167 G 13 X 9 2 107458396 C 6 X 3 2 107462074 C 3 X 1 2 107466273 G 1 X 0 2 107476445 T 11 X 8 2 107483089 G 15 X 8 2 107490503 C 10 X 10 2 107500337 G 12 X 12 2 107501150 C 16 X 18 2 107504092 C 20 X 25 2 107512771 T 22 X 10 2 107521683 C 13 X 20 2 107522354 G 12 X 13 2 107624600 C 16 X 8 2 107822950 C 1 X 0 2 107897593 T 1 X 12 2 108134510 T 0 X 18 2 108161056 T 1 X 10 2 108174744 A 1 X 34 2 108210023 G 16 X 14 2 108252068 A 2 X 4 2 108252755 C 16 X 4 2 108265608 A 0 X 20 2 108281456 T 14 X 4 2 108281583 C 17 X 14 2 108281928 C 9 X 9 2 108299388 G 4 X 0 2 108317907 T 15 X 6 2 108336337 T 14 X 16 2 108340722 C 13 X 11 2 108348485 G 11 X 6 2 108361128 C 10 X 8 2 108382350 T 7 X 7 2 108383031 A 6 X 2 2 108383659 C 6 X 4 2 108386751 A 11 X 6 2 108388682 A 16 X 6 2 108400123 G 16 X 7 2 108405638 A 15 X 7 2 108406515 T 6 X 7 2 108410281 C 11 X 0 2 108410328 C 11 X 7 2 108426080 G 16 X 8 2 108427300 C 21 X 15 2 108434295 C 11 X 10 2 108443176 C 20 X 11 2 108447234 G 14 X 10 2 108449039 G 6 X 5 2 108499315 T 1 X 8 2 108512312 C 3 X 1 2 108567965 T 12 X 7 2 108590265 T 21 X 19 2 108616229 A 25 X 11 2 108617468 C 13 X 7 2 108644719 G 8 X 6 2 108646898 T 9 X 0 2 108674214 G 10 X 6 2 108680730 T 8 X 5 2 108681836 C 5 X 1 2 108687296 A 8 X 5 2 108689007 C 18 X 4 2 108695697 C 10 X 1 2 108708925 G 20 X 6 2 108714267 T 13 X 6 2 108755444 A 16 X 17 2 108757961 C 22 X 17 2 108758360 A 15 X 7 2 108759061 A 16 X 6 2 108761998 C 10 X 7 2 108780423 T 18 X 11 2 108793547 G 19 X 19 2 108818886 A 17 X 13 2 108838421 A 19 X 12 2 108847803 G 5 X 3 2 108855338 C 18 X 5 2 108855429 G 13 X 2 2 108860880 G 20 X 12 2 108878085 A 12 X 7 2 108881074 T 10 X 4 2 108949242 C 7 X 7 2 108950919 G 6 X 14 2 108956700 A 13 X 12 2 108959611 T 15 X 8 2 108968899 G 5 X 11 2 108969471 T 13 X 6 2 108976085 G 6 X 1 2 108977108 C 7 X 6 2 109005988 C 10 X 3 2 109012679 A 13 X 7 2 109061911 C 17 X 9 2 109062089 T 15 X 5 2 109064468 G 6 X 3 2 109066130 T 11 X 15 2 109113062 T 2 X 1 2 109114941 A 27 X 15 2 109121761 A 18 X 21 2 109129616 C 2 X 0 2 109130372 T 31 X 12 2 109133016 G 4 X 6 2 109138673 T 15 X 8 2 109140635 C 5 X 3 2 109143081 G 7 X 5 2 109153881 A 2 X 0 2 109174551 C 2 X 13 2 109185185 A 4 X 4 2 109193978 C 7 X 7 2 109198837 A 8 X 2 2 109199102 C 25 X 5 2 109203145 T 10 X 6 2 109207890 A 7 X 8 2 109210946 G 13 X 6 2 109215314 T 11 X 9 2 109216940 G 17 X 6 2 109218374 T 14 X 0 2 109222806 T 9 X 5 2 109250173 G 15 X 8 2 109250797 T 0 X 1 2 109269735 C 4 X 7 2 109306327 A 19 X 11 2 109314135 C 13 X 12 2 109314627 C 6 X 3 2 109315980 T 12 X 4 2 109318251 G 7 X 1 2 109319946 A 17 X 7 2 109383516 G 10 X 7 2 109388497 C 10 X 7 2 109388539 G 8 X 6 2 109389201 T 11 X 7 2 109391543 A 9 X 9 2 109392925 C 2 X 2 2 109393436 A 9 X 9 2 109394599 C 23 X 15 2 109397284 C 7 X 9 2 109398339 C 1 X 2 2 109462307 C 7 X 5 2 109612935 G 5 X 2 2 109613028 C 7 X 5 2 109623219 T 4 X 5 2 109627148 G 4 X 4 2 109636069 A 3 X 1 2 109636087 C 1 X 3 2 109646024 T 19 X 18 2 109726745 A 17 X 18 2 109760948 A 7 X 1 2 109763136 A 6 X 7 2 109763805 G 13 X 6 2 109771413 A 9 X 12 2 109778952 G 16 X 9 2 109785591 A 4 X 3 2 109811495 G 20 X 12 2 109815587 A 14 X 5 2 109816323 G 13 X 14 2 109852477 T 4 X 2 2 109929963 C 1 X 1 2 109983518 T 0 X 0 2 109985628 A 0 X 0 2 109987316 C 7 X 3 2 110054877 C 1 X 2 2 110122214 G 0 X 0 2 110172232 G 0 X 0 2 110182560 A 40 X 31 2 110194502 A 10 X 1 2 110201815 A 7 X 7 2 110204977 C 33 X 18 2 110237364 C 1 X 14 2 110263755 T 8 X 0 2 110314837 A 0 X 0 2 110601239 G 14 X 13 2 110639913 T 1 X 0 2 111067122 A 7 X 1 2 111110855 A 5 X 3 2 111129866 G 15 X 13 2 111169745 A 19 X 11 2 111171258 C 5 X 7 2 111248836 C 11 X 1 2 111302573 C 15 X 11 2 111306151 G 4 X 2 2 111312798 G 6 X 5 2 111317837 G 6 X 5 2 111322962 C 5 X 12 2 111325744 C 1 X 3 2 111326270 T 7 X 0 2 111332978 T 29 X 17 2 111337599 A 11 X 11 2 111342050 A 7 X 2 2 111345484 G 15 X 7 2 111354830 G 28 X 13 2 111357622 T 11 X 4 2 111359571 A 27 X 8 2 111370480 G 17 X 12 2 111400416 C 15 X 5 2 111402537 T 13 X 12 2 111418648 T 5 X 8 2 111422842 T 19 X 12 2 111430236 G 14 X 9 2 111436027 A 12 X 11 2 111437926 A 20 X 19 2 111439978 G 12 X 14 2 111442999 A 9 X 6 2 111444841 C 13 X 10 2 111451661 A 6 X 6 2 111459042 A 29 X 11 2 111464923 T 20 X 11 2 111465890 C 20 X 20 2 111466280 A 28 X 14 2 111470505 A 25 X 15 2 111476345 G 19 X 8 2 111481998 G 37 X 19 2 111484698 T 27 X 12 2 111487328 C 0 X 1 2 111488170 G 17 X 13 2 111488232 C 12 X 12 2 111507436 G 13 X 15 2 111513890 C 21 X 15 2 111524437 A 14 X 15 2 111571617 A 5 X 8 2 111584963 A 18 X 9 2 111610750 A 15 X 9 2 111620900 A 17 X 14 2 111629040 C 6 X 8 2 111637100 G 10 X 4 2 111657355 T 12 X 8 2 111667412 A 20 X 17 2 111669476 A 10 X 14 2 111724698 T 19 X 9 2 111735276 G 0 X 2 2 111739017 C 2 X 1 2 111741301 C 0 X 0 2 111752237 G 3 X 0 2 111764239 G 5 X 1 2 111765895 G 8 X 13 2 111773667 C 1 X 0 2 111774600 G 4 X 2 2 111786173 A 17 X 2 2 111809991 A 1 X 0 2 111810020 T 6 X 0 2 111831746 T 0 X 2 2 111873224 C 12 X 3 2 111889161 T 16 X 3 2 111979501 C 10 X 9 2 111983867 C 0 X 2 2 112011591 T 0 X 1 2 112017086 G 2 X 0 2 112019258 A 0 X 0 2 112045967 G 4 X 1 2 112078827 T 2 X 0 2 112114574 G 15 X 8 2 112149197 G 10 X 3 2 112154684 C 21 X 16 2 112157820 A 4 X 0 2 112164247 C 18 X 20 2 112167929 T 14 X 12 2 112179484 C 14 X 5 2 112180963 G 4 X 0 2 112186514 C 9 X 6 2 112254606 G 0 X 0 2 112261170 C 5 X 1 2 112305930 C 0 X 1 2 112328996 C 20 X 6 2 112337558 T 9 X 4 2 112357625 G 3 X 1 2 112380159 C 2 X 28 2 112387783 C 8 X 7 2 112429474 T 3 X 25 2 112467049 A 13 X 0 2 112487157 T 0 X 3 2 112504973 G 7 X 2 2 112563335 C 23 X 8 2 112623973 T 0 X 7 2 112632113 G 0 X 2 2 112645702 A 4 X 0 2 112660683 A 6 X 10 2 112669878 C 2 X 0 2 112721940 G 16 X 4 2 112761177 G 7 X 0 2 112764147 C 38 X 10 2 112764511 C 13 X 2 2 112828728 G 3 X 1 2 112864489 G 1 X 0 2 112914367 C 14 X 3 2 112914792 C 12 X 8 2 112928042 A 6 X 6 2 112940565 A 17 X 5 2 113069115 G 1 X 3 2 113120819 G 14 X 9 2 113144421 C 4 X 2 2 113157650 C 7 X 6 2 113173408 A 17 X 8 2 113174274 T 12 X 14 2 113178629 C 6 X 5 2 113194729 T 10 X 6 2 113204547 G 15 X 8 2 113205614 C 12 X 7 2 113237516 C 10 X 9 2 113251189 G 26 X 13 2 113253938 T 15 X 9 2 113256564 G 32 X 22 2 113264813 C 1 X 0 2 113293274 G 5 X 5 2 113305152 C 20 X 12 2 113307634 A 4 X 2 2 113311226 A 1 X 9 2 113315886 A 8 X 6 2 113316774 C 10 X 11 2 113321759 C 5 X 18 2 113359987 T 12 X 9 2 113361476 A 14 X 17 2 113386123 C 17 X 3 2 113387193 G 13 X 5 2 113387877 G 6 X 5 2 113393314 T 10 X 5 2 113395215 G 13 X 14 2 113413045 G 14 X 8 2 113413054 A 18 X 7 2 113424385 A 11 X 3 2 113437225 A 18 X 3 2 113465501 G 24 X 15 2 113478891 T 11 X 4 2 113480778 T 11 X 6 2 113493752 G 20 X 20 2 113498418 A 28 X 12 2 113501379 A 16 X 9 2 113503715 G 15 X 11 2 113507246 A 10 X 2 2 113507841 G 17 X 10 2 113512131 G 5 X 22 2 113514004 A 14 X 6 2 113514121 C 18 X 9 2 113517732 C 7 X 5 2 113527306 T 13 X 14 2 113527416 A 10 X 8 2 113528358 A 9 X 4 2 113528506 A 4 X 3 2 113531029 T 14 X 10 2 113533872 T 13 X 5 2 113534114 T 24 X 9 2 113534479 G 8 X 6 2 113534530 G 4 X 5 2 113535097 G 6 X 8 2 113535778 A 13 X 4 2 113537173 C 10 X 8 2 113537559 T 9 X 4 2 113538012 T 13 X 9 2 113542325 T 19 X 10 2 113543157 T 15 X 5 2 113543158 G 14 X 6 2 113543191 A 12 X 11 2 113545881 T 5 X 7 2 113552050 T 8 X 5 2 113552707 C 13 X 11 2 113554967 A 14 X 10 2 113556050 G 13 X 9 2 113556102 C 9 X 8 2 113558141 T 8 X 4 2 113558638 C 12 X 12 2 113559034 T 31 X 8 2 113559421 G 26 X 13 2 113563334 C 20 X 11 2 113565509 C 13 X 7 2 113568495 G 14 X 9 2 113571264 G 6 X 5 2 113571837 A 5 X 2 2 113579006 C 12 X 7 2 113585706 A 13 X 14 2 113593138 G 20 X 10 2 113596408 T 27 X 16 2 113596852 G 1 X 3 2 113602408 G 13 X 10 2 113621423 T 8 X 10 2 113623051 C 12 X 9 2 113623228 C 12 X 5 2 113627846 C 1 X 0 2 113629862 A 15 X 6 2 113649517 T 4 X 2 2 113649606 G 6 X 3 2 113650535 A 9 X 2 2 113651387 T 9 X 6 2 113658633 C 8 X 4 2 113664118 T 5 X 6 2 113684666 G 6 X 4 2 113685162 T 11 X 7 2 113687958 A 3 X 2 2 113689709 G 4 X 2 2 113693813 G 12 X 5 2 113697381 G 17 X 11 2 113700392 G 7 X 10 2 113706620 G 9 X 5 2 113728110 C 22 X 9 2 113731059 A 14 X 2 2 113735736 T 5 X 2 2 113740863 T 14 X 18 2 113741204 C 6 X 6 2 113741760 A 25 X 19 2 113749481 A 20 X 11 2 113764030 A 2 X 10 2 113772889 T 18 X 10 2 113774230 T 15 X 15 2 113778749 G 9 X 5 2 113790489 A 10 X 8 2 113839617 A 18 X 1 2 113843792 G 15 X 8 2 113860586 C 26 X 19 2 113890238 C 7 X 15 2 113896053 T 2 X 0 2 113904117 G 3 X 2 2 113957086 T 4 X 2 2 113981371 T 2 X 3 2 113984300 C 0 X 0 2 114042286 A 8 X 0 2 114043768 T 10 X 3 2 114043964 T 9 X 1 2 114049380 A 18 X 0 2 114055962 G 0 X 0 2 114060060 C 9 X 0 2 114062148 A 21 X 6 2 114065581 C 1 X 0 2 114067770 A 3 X 1 2 114073708 T 11 X 10 2 114074424 C 0 X 0 2 114083978 G 11 X 7 2 114084042 T 2 X 6 2 114092912 G 5 X 2 2 114102163 C 8 X 0 2 114112271 C 2 X 7 2 114117536 A 1 X 0 2 114142448 C 6 X 1 2 114183352 T 18 X 11 2 114193548 G 25 X 16 2 114204599 C 5 X 9 2 114216489 C 10 X 8 2 114219112 G 12 X 5 2 114235688 G 20 X 13 2 114246883 C 8 X 11 2 114348590 T 17 X 8 2 114353855 C 11 X 7 2 114448281 T 12 X 10 2 114448770 G 6 X 4 2 114450692 A 5 X 0 2 114455117 T 12 X 8 2 114456725 G 15 X 3 2 114456978 C 10 X 1 2 114461424 T 25 X 12 2 114465345 A 22 X 7 2 114470035 G 20 X 10 2 114474290 A 10 X 5 2 114475433 C 6 X 5 2 114475712 A 15 X 6 2 114482534 A 5 X 4 2 114505207 A 4 X 3 2 114516091 G 12 X 12 2 114556788 T 16 X 14 2 114567772 G 9 X 14 2 114568699 T 9 X 5 2 114598511 C 7 X 3 2 114600523 G 14 X 11 2 114609394 T 18 X 12 2 114612621 C 3 X 3 2 114627666 T 13 X 4 2 114627948 A 14 X 6 2 114630550 C 8 X 2 2 114632044 A 16 X 12 2 114642071 C 25 X 9 2 114647639 A 19 X 12 2 114651544 A 15 X 7 2 114653962 C 10 X 3 2 114654028 T 10 X 12 2 114662900 G 4 X 2 2 114665078 C 24 X 16 2 114678133 G 10 X 18 2 114684585 A 8 X 1 2 114707125 G 4 X 3 2 114729883 T 13 X 13 2 114825974 A 4 X 12 2 114842674 G 17 X 12 2 114843926 G 14 X 8 2 114877068 T 13 X 15 2 114878156 A 19 X 5 2 114878170 T 16 X 1 2 114922391 C 9 X 11 2 114962698 A 18 X 10 2 114988199 C 26 X 14 2 115006421 C 21 X 10 2 115011019 T 26 X 17 2 115015289 T 8 X 2 2 115021564 G 19 X 7 2 115028078 T 19 X 8 2 115028704 T 16 X 10 2 115030985 G 15 X 16 2 115053608 G 9 X 11 2 115135037 G 12 X 8 2 115165587 G 10 X 8 2 115243266 G 11 X 4 2 115267068 A 8 X 5 2 115268290 A 21 X 14 2 115268964 C 13 X 15 2 115270748 T 16 X 11 2 115271074 A 11 X 20 2 115273608 T 12 X 11 2 115335297 G 7 X 5 2 115348245 G 14 X 6 2 115354648 G 8 X 2 2 115355449 A 13 X 5 2 115389236 A 14 X 11 2 115404212 C 8 X 0 2 115435813 C 6 X 2 2 115452113 G 8 X 19 2 115486676 T 11 X 7 2 115492956 A 2 X 0 2 115493065 C 1 X 1 2 115502841 G 24 X 15 2 115505392 C 17 X 11 2 115523147 A 7 X 6 2 115526707 C 3 X 3 2 115532972 T 8 X 11 2 115536945 C 6 X 0 2 115578380 G 21 X 20 2 115590978 T 14 X 10 2 115592942 A 12 X 4 2 115628069 G 13 X 7 2 115633556 C 14 X 11 2 115652461 A 16 X 15 2 115698599 T 13 X 2 2 115748958 A 21 X 13 2 115842815 C 2 X 0 2 115880007 C 11 X 1 2 115884269 A 0 X 3 2 115917716 T 11 X 5 2 115920294 C 9 X 0 2 115925828 G 6 X 5 2 115926776 G 14 X 8 2 115933900 T 14 X 7 2 115948139 A 9 X 5 2 115949618 T 11 X 4 2 115955208 C 6 X 8 2 115966286 G 22 X 12 2 115966481 C 18 X 12 2 115967422 G 10 X 9 2 115967663 A 26 X 21 2 115972343 T 9 X 8 2 115974906 A 19 X 11 2 115975139 A 19 X 11 2 115977650 T 14 X 8 2 115979962 T 2 X 4 2 115979998 G 11 X 5 2 115981187 G 16 X 10 2 115982397 A 18 X 9 2 116000026 G 18 X 15 2 116018273 C 7 X 13 2 116019904 C 12 X 10 2 116040061 T 8 X 9 2 116050046 A 17 X 13 2 116058839 G 15 X 27 2 116079052 T 13 X 6 2 116079480 C 7 X 5 2 116083716 C 15 X 9 2 116084736 G 19 X 14 2 116091605 A 10 X 1 2 116094183 G 16 X 12 2 116094457 G 29 X 5 2 116094890 A 22 X 22 2 116101257 C 13 X 13 2 116108134 C 11 X 7 2 116110024 T 8 X 10 2 116126777 A 22 X 7 2 116127952 A 10 X 1 2 116129686 A 13 X 4 2 116131348 A 15 X 12 2 116138392 C 9 X 7 2 116141611 G 12 X 7 2 116174283 C 0 X 16 2 116179686 A 23 X 10 2 116181150 G 21 X 15 2 116185302 T 19 X 16 2 116185340 T 38 X 15 2 116200398 G 19 X 6 2 116203603 G 8 X 9 2 116204087 C 8 X 4 2 116207866 A 13 X 7 2 116208314 G 4 X 10 2 116231206 C 12 X 6 2 116244053 C 22 X 9 2 116255375 A 17 X 11 2 116275367 G 7 X 1 2 116281424 A 10 X 9 2 116281996 G 16 X 8 2 116284751 A 8 X 9 2 116306781 G 9 X 3 2 116311022 G 11 X 3 2 116327354 C 14 X 13 2 116336013 A 20 X 10 2 116338626 T 15 X 2 2 116349375 C 21 X 14 2 116350690 C 18 X 9 2 116356557 C 18 X 20 2 116360055 A 19 X 6 2 116361154 A 2 X 8 2 116372153 G 22 X 13 2 116384420 G 11 X 13 2 116403683 G 14 X 15 2 116407239 A 24 X 19 2 116427508 G 10 X 7 2 116457007 G 14 X 5 2 116513815 C 0 X 10 2 116522959 C 4 X 0 2 116761039 T 16 X 2 2 116813822 T 16 X 5 2 116824463 C 12 X 5 2 116926745 A 19 X 16 2 116930494 G 13 X 5 2 116985471 C 12 X 8 2 117117884 T 19 X 10 2 117201437 G 7 X 6 2 117212660 G 14 X 11 2 117242820 T 18 X 16 2 117253697 T 15 X 9 2 117263435 T 11 X 2 2 117292283 C 23 X 13 2 117296816 A 13 X 8 2 117296967 T 26 X 13 2 117305047 G 9 X 15 2 117311767 T 0 X 1 2 117311793 T 2 X 0 2 117313733 T 10 X 5 2 117315969 A 13 X 8 2 117316381 G 2 X 2 2 117317525 T 14 X 6 2 117322182 A 14 X 14 2 117325065 C 16 X 13 2 117328282 G 9 X 10 2 117330200 T 13 X 6 2 117335693 G 14 X 11 2 117362237 A 19 X 8 2 117364178 C 19 X 8 2 117365007 A 14 X 10 2 117387027 A 16 X 11 2 117389266 T 5 X 0 2 117398520 A 14 X 8 2 117403077 C 10 X 6 2 117412883 G 4 X 5 2 117413010 T 21 X 6 2 117413465 T 23 X 10 2 117414470 A 12 X 3 2 117414760 C 16 X 19 2 117416684 T 19 X 10 2 117416923 C 12 X 5 2 117417325 C 21 X 9 2 117420967 T 16 X 9 2 117424333 A 10 X 7 2 117425580 T 7 X 5 2 117432986 C 22 X 8 2 117433319 G 15 X 8 2 117436116 C 11 X 13 2 117440550 G 16 X 9 2 117468362 T 21 X 6 2 117524442 G 24 X 19 2 117538933 C 21 X 7 2 117707608 C 19 X 4 2 117733990 A 20 X 12 2 117734253 A 15 X 8 2 117736364 C 8 X 6 2 117737740 C 17 X 11 2 117738644 C 10 X 12 2 117767804 T 20 X 12 2 117785420 A 4 X 10 2 117788475 C 17 X 15 2 117790749 A 13 X 5 2 117792104 T 12 X 6 2 117792618 C 8 X 3 2 117792634 A 8 X 4 2 117794754 T 15 X 10 2 117799772 G 0 X 6 2 117803558 G 15 X 10 2 117803710 A 17 X 16 2 117816477 T 7 X 1 2 117819931 A 12 X 13 2 117825160 C 1 X 2 2 117827663 C 3 X 2 2 117848131 C 24 X 11 2 117850178 T 15 X 11 2 117853549 A 12 X 3 2 117864786 C 13 X 6 2 117865266 C 13 X 12 2 117865805 G 14 X 7 2 117866902 C 13 X 9 2 117868575 G 17 X 15 2 117874951 C 6 X 5 2 117877186 G 15 X 13 2 117888928 T 7 X 6 2 117946919 G 11 X 4 2 117989069 T 5 X 22 2 118046193 C 15 X 2 2 118056111 A 11 X 18 2 118056505 C 8 X 12 2 118056564 T 9 X 2 2 118062406 A 32 X 8 2 118066867 G 8 X 7 2 118071970 A 46 X 11 2 118074959 A 20 X 11 2 118076475 G 18 X 7 2 118078319 A 21 X 13 2 118086145 G 26 X 12 2 118103768 G 3 X 20 2 118112330 G 17 X 3 2 118112389 C 0 X 12 2 118119695 G 0 X 20 2 118145562 A 46 X 11 2 118161118 A 13 X 23 2 118177588 T 7 X 0 2 118184953 T 16 X 15 2 118194448 G 23 X 6 2 118204490 G 8 X 3 2 118215338 C 24 X 9 2 118217218 G 10 X 12 2 118277220 T 10 X 10 2 118339348 C 3 X 13 2 118354535 A 11 X 8 2 118362962 C 20 X 11 2 118371661 A 5 X 8 2 118383314 T 16 X 17 2 118395962 T 15 X 10 2 118409732 G 11 X 6 2 118425208 C 9 X 6 2 118428049 C 14 X 18 2 118442739 A 10 X 9 2 118444437 A 21 X 11 2 118445270 C 1 X 7 2 118474221 A 17 X 10 2 118491015 T 0 X 13 2 118494829 G 18 X 18 2 118498521 C 9 X 5 2 118499386 C 8 X 6 2 118500720 T 13 X 15 2 118525809 C 16 X 19 2 118529587 C 17 X 15 2 118533279 C 12 X 9 2 118542666 A 10 X 6 2 118552962 C 14 X 11 2 118554639 A 14 X 8 2 118562815 G 6 X 3 2 118620073 G 7 X 4 2 118621517 A 28 X 18 2 118631379 T 24 X 5 2 118636612 A 30 X 2 2 118637819 G 0 X 0 2 118659241 C 7 X 8 2 118983906 G 17 X 12 2 119012626 C 5 X 0 2 119144495 A 17 X 13 2 119189466 C 11 X 15 2 119191790 C 2 X 4 2 119197467 G 12 X 6 2 119199772 G 14 X 12 2 119202308 G 8 X 11 2 119203522 T 1 X 2 2 119205741 C 17 X 15 2 119208968 C 3 X 1 2 119215713 G 16 X 7 2 119216043 C 17 X 5 2 119224342 A 10 X 6 2 119232145 C 9 X 13 2 119233035 T 6 X 6 2 119236705 T 11 X 9 2 119259880 C 8 X 3 2 119271217 A 11 X 5 2 119384754 T 16 X 10 2 119491183 T 12 X 17 2 119491413 A 17 X 14 2 119499130 T 17 X 9 2 119500262 C 7 X 3 2 119517702 A 0 X 18 2 119535200 A 18 X 12 2 119541874 A 4 X 4 2 119542107 A 16 X 6 2 119542746 A 20 X 7 2 119543820 G 5 X 12 2 119552331 T 20 X 19 2 119552401 G 15 X 14 2 119595946 G 19 X 11 2 119597161 A 10 X 7 2 119597639 C 2 X 3 2 119610903 T 0 X 1 2 119611323 C 13 X 7 2 119612831 G 17 X 16 2 119616291 G 14 X 7 2 119650056 A 15 X 17 2 119653591 T 17 X 11 2 119654656 A 0 X 12 2 119661839 A 19 X 7 2 119667104 G 12 X 9 2 119669458 A 4 X 3 2 119670244 A 4 X 5 2 119693899 C 7 X 10 2 119698934 C 17 X 12 2 119701032 C 14 X 9 2 119703595 G 6 X 3 2 119705439 A 17 X 11 2 119705954 G 4 X 7 2 119715519 C 7 X 2 2 119717476 G 5 X 4 2 119727646 C 18 X 13 2 119738143 T 6 X 5 2 119738275 C 2 X 3 2 119741830 C 8 X 5 2 119748056 C 13 X 13 2 119748683 T 10 X 4 2 119749110 G 20 X 20 2 119751937 C 9 X 4 2 119773134 A 17 X 3 2 119774177 C 17 X 7 2 119788047 G 13 X 6 2 119790548 G 23 X 11 2 119795896 C 3 X 5 2 119795938 T 20 X 7 2 119804449 T 13 X 14 2 119815081 G 13 X 7 2 119819481 G 3 X 4 2 119831374 C 29 X 17 2 119841387 A 2 X 0 2 119854638 T 12 X 7 2 119868608 T 17 X 13 2 119876226 A 22 X 15 2 119893103 T 13 X 9 2 119912623 G 7 X 2 2 119924211 G 16 X 14 2 119940402 C 13 X 7 2 119954721 T 7 X 1 2 119977485 A 15 X 11 2 119993655 G 1 X 1 2 119998044 G 3 X 1 2 119999341 T 13 X 13 2 120000510 A 13 X 12 2 120025481 G 20 X 15 2 120061549 G 29 X 15 2 120084717 A 13 X 6 2 120103998 T 10 X 5 2 120110846 G 10 X 15 2 120180753 T 8 X 5 2 120186351 T 22 X 11 2 120190164 T 9 X 5 2 120198415 T 18 X 4 2 120240120 C 8 X 6 2 120308938 A 14 X 7 2 120312241 G 8 X 6 2 120322785 G 6 X 0 2 120323311 C 4 X 7 2 120334343 T 18 X 14 2 120344821 C 19 X 7 2 120363540 A 8 X 9 2 120374245 C 15 X 13 2 120378463 G 14 X 12 2 120468700 A 16 X 10 2 120472135 C 6 X 2 2 120492937 C 19 X 18 2 120510639 A 16 X 10 2 120532434 G 14 X 14 2 120552088 G 18 X 11 2 120552151 A 17 X 14 2 120585807 A 25 X 20 2 120591586 C 21 X 14 2 120605065 A 22 X 17 2 120611050 A 16 X 7 2 120617908 C 23 X 10 2 120629815 G 5 X 3 2 120631685 G 2 X 0 2 120646192 C 15 X 4 2 120647374 C 12 X 11 2 120655379 G 6 X 5 2 120665484 T 18 X 14 2 120670336 A 12 X 13 2 120685198 T 15 X 27 2 120731188 G 18 X 8 2 120732105 G 9 X 12 2 120734511 C 4 X 1 2 120741345 A 7 X 7 2 120741599 G 5 X 7 2 120747618 G 13 X 12 2 120756750 A 24 X 7 2 120757392 G 14 X 6 2 120781638 C 4 X 2 2 120794164 G 15 X 15 2 120795299 C 3 X 1 2 120797961 G 10 X 9 2 120812609 C 17 X 12 2 120815706 T 0 X 0 2 120840227 C 7 X 2 2 120840728 C 17 X 5 2 120841641 C 13 X 9 2 120849603 C 5 X 2 2 120882489 G 4 X 5 2 120890518 G 6 X 3 2 120894844 A 11 X 5 2 120898364 G 5 X 1 2 120900514 G 19 X 10 2 120904442 C 6 X 7 2 120904962 T 3 X 6 2 120911113 T 5 X 4 2 120913441 T 9 X 13 2 120916628 A 1 X 0 2 120922321 T 13 X 8 2 120938223 G 6 X 4 2 120948361 G 7 X 6 2 120952886 G 1 X 0 2 121016055 T 8 X 4 2 121059642 C 11 X 8 2 121061821 T 19 X 6 2 121064830 G 12 X 14 2 121066743 T 12 X 7 2 121069346 T 3 X 2 2 121069364 T 4 X 1 2 121069477 C 6 X 0 2 121075299 T 9 X 9 2 121083588 G 6 X 2 2 121134747 T 8 X 2 2 121205530 A 0 X 3 2 121220620 C 4 X 14 2 121231308 T 1 X 29 2 121286562 C 2 X 1 2 121309539 C 10 X 1 2 121330826 G 1 X 3 2 121346217 A 6 X 1 2 121347568 T 3 X 10 2 121348360 C 11 X 10 2 121370994 G 2 X 0 2 121373340 T 2 X 2 2 121407910 C 13 X 3 2 121446328 T 2 X 4 2 121446496 C 0 X 7 2 121469977 G 8 X 5 2 121476566 A 19 X 17 2 121518874 G 5 X 1 2 121524695 A 0 X 17 2 121589193 T 12 X 7 2 121595092 C 0 X 1 2 121602019 T 7 X 4 2 121603251 T 11 X 6 2 121611404 G 22 X 9 2 121612078 C 8 X 9 2 121612130 A 8 X 9 2 121614446 G 26 X 7 2 121630813 A 14 X 7 2 121632898 G 16 X 14 2 121633921 T 25 X 17 2 121634131 A 18 X 10 2 121635173 T 20 X 20 2 121646516 T 15 X 6 2 121650512 A 20 X 14 2 121654048 G 5 X 2 2 121659486 G 8 X 5 2 121665524 G 9 X 2 2 121681772 T 6 X 3 2 121698634 T 0 X 2 2 121723736 A 9 X 6 2 121742767 G 28 X 15 2 121753229 A 12 X 11 2 121779536 C 5 X 6 2 121790588 T 15 X 14 2 121927019 G 9 X 6 2 122285376 C 11 X 11 2 122290375 G 11 X 9 2 122292593 C 23 X 0 2 122294315 T 19 X 10 2 122297744 A 23 X 15 2 122299390 T 4 X 1 2 122302633 A 10 X 3 2 122303160 G 15 X 12 2 122307124 C 20 X 10 2 122331366 T 19 X 12 2 122332539 C 20 X 16 2 122335218 T 31 X 16 2 122336682 C 17 X 11 2 122343603 A 3 X 4 2 122351265 A 21 X 11 2 122359105 G 3 X 4 2 122361419 C 4 X 2 2 122361778 T 3 X 2 2 122365557 T 18 X 13 2 122378613 A 14 X 7 2 122378687 T 19 X 14 2 122379986 G 8 X 5 2 122381617 G 8 X 6 2 122382685 G 11 X 12 2 122383033 A 17 X 5 2 122389636 A 12 X 7 2 122391419 C 7 X 4 2 122395554 A 7 X 4 2 122397712 A 13 X 6 2 122403511 C 14 X 14 2 122403643 T 17 X 10 2 122405059 T 18 X 7 2 122406066 T 12 X 9 2 122407485 C 14 X 12 2 122409625 A 21 X 9 2 122417874 G 15 X 17 2 122420983 G 15 X 8 2 122424275 T 4 X 6 2 122424805 T 10 X 7 2 122429718 G 3 X 10 2 122429915 A 14 X 14 2 122434974 G 11 X 8 2 122435192 A 20 X 25 2 122440181 G 10 X 5 2 122443129 T 15 X 6 2 122445398 A 10 X 6 2 122452707 A 9 X 7 2 122461218 G 20 X 9 2 122465039 G 14 X 12 2 122514036 A 18 X 2 2 122536718 A 11 X 10 2 122538175 T 13 X 8 2 122552799 C 11 X 13 2 122591042 A 17 X 13 2 122614623 A 25 X 14 2 122629430 C 21 X 14 2 122634642 C 9 X 14 2 122657713 G 5 X 5 2 122659973 T 17 X 7 2 122662615 A 10 X 7 2 122671822 T 15 X 0 2 122688623 G 5 X 7 2 122693164 G 11 X 6 2 122698720 C 25 X 15 2 122748969 A 6 X 0 2 122749341 C 27 X 2 2 123006071 T 5 X 7 2 123076147 C 57 X 16 2 123084527 T 16 X 24 2 123104629 A 1 X 31 2 123105831 T 29 X 6 2 123218855 C 4 X 11 2 123241108 G 17 X 7 2 123246453 T 1 X 3 2 123260655 A 19 X 2 2 123264759 A 2 X 2 2 123265651 A 10 X 3 2 123276050 C 12 X 1 2 123280230 T 26 X 1 2 123284675 T 13 X 2 2 123290837 G 21 X 1 2 123292377 T 16 X 2 2 123295151 G 20 X 3 2 123303052 T 24 X 8 2 123307958 T 12 X 1 2 123314789 G 8 X 1 2 123316776 C 24 X 0 2 123326863 A 1 X 13 2 123331296 A 10 X 2 2 123333990 G 7 X 0 2 123355824 A 2 X 11 2 123356362 G 19 X 5 2 123365326 T 0 X 3 2 123370119 A 2 X 11 2 123371494 G 6 X 23 2 123373254 T 28 X 0 2 123405312 T 2 X 12 2 123405407 C 2 X 5 2 123421677 G 1 X 17 2 123424254 C 6 X 2 2 123426478 T 0 X 8 2 123437780 C 4 X 9 2 123443147 G 22 X 3 2 123446737 C 17 X 1 2 123448488 C 2 X 16 2 123453589 A 19 X 4 2 123455982 C 1 X 0 2 123463822 C 19 X 3 2 123465116 C 22 X 2 2 123466142 C 13 X 2 2 123469157 G 7 X 4 2 123470392 C 18 X 4 2 123472993 T 9 X 3 2 123473767 T 9 X 2 2 123474145 G 19 X 2 2 123479072 G 3 X 5 2 123479867 T 6 X 16 2 123480404 C 17 X 2 2 123485734 T 3 X 9 2 123488634 C 18 X 1 2 123496055 T 6 X 0 2 123498685 T 14 X 2 2 123504654 T 10 X 2 2 123517678 A 1 X 10 2 123523780 C 1 X 11 2 123524184 A 5 X 9 2 123524401 T 2 X 4 2 123527487 G 2 X 5 2 123527541 G 3 X 8 2 123555867 T 2 X 7 2 123648458 A 0 X 0 2 123688699 G 5 X 2 2 123692625 C 5 X 6 2 123713933 C 0 X 3 2 123737666 C 2 X 9 2 123739267 T 2 X 10 2 123739421 T 3 X 8 2 123741620 G 5 X 10 2 123744199 A 2 X 16 2 123753720 T 7 X 0 2 123768673 C 0 X 9 2 123772114 C 1 X 9 2 123791131 A 3 X 3 2 123798295 G 14 X 0 2 123800101 C 3 X 8 2 123802167 C 1 X 2 2 123806142 A 3 X 9 2 123807462 G 2 X 1 2 123810007 G 4 X 5 2 123816679 A 10 X 2 2 123821844 A 5 X 15 2 123829930 C 23 X 4 2 123834238 G 9 X 2 2 123842306 G 12 X 2 2 123847516 A 4 X 18 2 123863751 A 5 X 7 2 123866882 T 3 X 9 2 123910161 G 3 X 8 2 123935784 A 0 X 6 2 123992891 A 7 X 12 2 123993308 G 9 X 16 2 123994977 T 1 X 4 2 124154137 A 14 X 2 2 124225496 G 1 X 14 2 124229031 G 0 X 5 2 124244652 G 7 X 0 2 124247826 T 21 X 3 2 124255919 C 2 X 8 2 124286787 C 1 X 10 2 124310838 G 1 X 11 2 124321475 A 1 X 2 2 124340096 T 3 X 2 2 124348061 C 7 X 9 2 124371638 A 1 X 4 2 124371981 T 5 X 7 2 124388595 T 26 X 1 2 124403088 C 7 X 0 2 124404203 G 20 X 3 2 124404874 G 22 X 2 2 124406320 G 14 X 0 2 124416047 T 18 X 0 2 124427153 C 9 X 1 2 124430775 C 2 X 11 2 124433407 T 5 X 10 2 124433516 T 16 X 4 2 124445963 G 13 X 1 2 124466320 T 0 X 14 2 124466541 G 14 X 1 2 124469776 A 1 X 10 2 124478670 C 13 X 1 2 124484951 G 9 X 17 2 124493991 T 3 X 11 2 124498917 G 1 X 6 2 124512785 A 12 X 0 2 124519162 T 1 X 4 2 124557695 C 1 X 5 2 124559875 C 4 X 17 2 124569180 C 8 X 0 2 124583455 C 4 X 5 2 124600714 C 0 X 0 2 124613667 T 2 X 4 2 124627957 G 8 X 7 2 124628647 G 12 X 5 2 124629875 G 10 X 16 2 124632780 G 0 X 17 2 124637223 A 9 X 1 2 124644994 G 15 X 6 2 124645187 G 14 X 1 2 124645646 C 14 X 2 2 124652515 G 4 X 11 2 124661002 C 17 X 2 2 124669762 T 6 X 11 2 124675327 C 3 X 19 2 124677651 A 0 X 2 2 124683664 T 1 X 10 2 124691860 G 4 X 15 2 124692050 T 4 X 13 2 124699414 T 0 X 6 2 124707898 C 3 X 14 2 124710528 C 2 X 16 2 124718447 G 2 X 7 2 124769354 T 1 X 8 2 124771494 T 6 X 15 2 124772446 T 13 X 4 2 124776406 G 14 X 4 2 124781303 G 20 X 4 2 124797614 A 4 X 0 2 124805038 G 11 X 2 2 124807393 A 11 X 4 2 124808054 G 13 X 1 2 124818931 G 10 X 3 2 124821219 C 7 X 0 2 124829701 T 0 X 5 2 124842718 G 7 X 6 2 124845438 A 14 X 5 2 124851907 T 24 X 2 2 124859876 G 1 X 7 2 124877703 A 8 X 0 2 124888314 G 4 X 14 2 124895544 C 4 X 12 2 124896748 G 5 X 7 2 124922137 T 0 X 1 2 124932812 T 0 X 7 2 124934454 A 1 X 7 2 124938157 T 19 X 0 2 124953300 G 13 X 5 2 124964187 T 2 X 0 2 124974805 T 8 X 0 2 124979757 A 11 X 2 2 124979976 G 14 X 0 2 124983495 C 19 X 4 2 124990941 A 13 X 3 2 125007392 A 2 X 10 2 125022899 A 4 X 0 2 125073644 C 21 X 0 2 125073795 C 1 X 7 2 125075918 G 13 X 2 2 125080924 C 26 X 4 2 125087968 G 16 X 1 2 125090115 G 1 X 6 2 125102924 C 14 X 2 2 125106534 G 10 X 1 2 125107675 T 13 X 2 2 125107932 T 8 X 0 2 125111276 G 10 X 1 2 125116533 T 16 X 0 2 125120960 C 13 X 1 2 125125126 A 6 X 1 2 125138692 T 8 X 0 2 125139102 A 10 X 2 2 125139124 C 7 X 3 2 125143724 G 13 X 2 2 125230813 A 0 X 5 2 125236821 T 2 X 8 2 125359283 A 5 X 3 2 125400315 A 19 X 1 2 125407070 A 18 X 2 2 125410974 T 17 X 3 2 125417864 T 15 X 2 2 125426824 G 22 X 3 2 125437523 G 2 X 17 2 125438437 A 1 X 8 2 125457982 A 1 X 10 2 125463776 G 2 X 13 2 125464745 C 5 X 9 2 125473467 G 2 X 12 2 125475047 T 2 X 10 2 125484827 C 4 X 9 2 125487593 G 1 X 9 2 125490725 C 2 X 10 2 125509105 A 12 X 3 2 125511794 C 5 X 0 2 125513481 A 1 X 4 2 125548504 C 10 X 1 2 125561804 A 17 X 1 2 125573858 G 2 X 17 2 125574734 T 1 X 8 2 125576053 G 4 X 8 2 125578076 A 3 X 9 2 125589837 T 4 X 3 2 125596309 A 0 X 4 2 125598558 T 3 X 9 2 125601333 C 3 X 20 2 125605050 T 2 X 7 2 125608282 C 5 X 4 2 125612574 G 1 X 20 2 125613684 C 16 X 5 2 125617958 G 1 X 0 2 125623483 A 5 X 14 2 125625916 A 5 X 7 2 125636363 C 3 X 11 2 125636659 A 8 X 6 2 125640867 A 2 X 7 2 125645704 C 0 X 8 2 125660513 A 20 X 0 2 125682386 T 24 X 3 2 125701071 T 17 X 4 2 125707616 T 2 X 10 2 125708119 T 0 X 5 2 125715744 A 3 X 18 2 125720944 C 2 X 9 2 125725066 C 2 X 7 2 125732331 T 1 X 4 2 125770509 G 2 X 0 2 125791498 G 8 X 1 2 125817116 G 2 X 13 2 125820113 A 3 X 14 2 125825388 T 1 X 6 2 125825721 T 2 X 9 2 125827307 A 12 X 3 2 125829375 C 2 X 9 2 125831489 G 2 X 3 2 125838076 C 8 X 5 2 125839110 C 14 X 2 2 125839159 C 0 X 14 2 125840115 C 1 X 10 2 125846262 C 10 X 4 2 125849531 C 10 X 7 2 125850438 T 5 X 12 2 125852379 A 1 X 9 2 125854027 A 2 X 11 2 125854936 C 2 X 13 2 125855640 C 4 X 9 2 125865944 T 4 X 3 2 125872512 G 12 X 0 2 125875340 A 15 X 1 2 125887503 C 26 X 4 2 125889828 C 15 X 5 2 125892660 A 15 X 2 2 125895429 T 14 X 0 2 125895454 T 17 X 2 2 125897805 C 3 X 7 2 125901266 A 2 X 11 2 125905511 C 18 X 4 2 125921030 C 4 X 10 2 125924141 A 21 X 1 2 125927953 T 2 X 3 2 125934963 C 15 X 2 2 125938467 T 8 X 0 2 125940417 A 23 X 4 2 125942251 A 12 X 5 2 125962897 C 23 X 2 2 125963023 T 21 X 0 2 125971967 T 1 X 12 2 125976072 G 16 X 3 2 125978210 C 1 X 7 2 125996909 T 24 X 0 2 126001866 C 13 X 3 2 126012944 A 11 X 0 2 126040161 C 16 X 1 2 126051019 G 9 X 1 2 126055587 T 11 X 0 2 126058720 C 22 X 4 2 126062387 C 19 X 4 2 126065344 T 9 X 1 2 126066039 C 10 X 2 2 126067496 A 26 X 2 2 126078985 A 0 X 0 2 126084043 T 2 X 5 2 126090313 T 1 X 10 2 126104465 G 1 X 16 2 126109161 A 12 X 2 2 126109794 T 26 X 3 2 126117172 T 1 X 0 2 126123312 T 11 X 1 2 126124111 G 9 X 1 2 126131137 G 6 X 2 2 126134352 C 8 X 3 2 126138554 G 4 X 17 2 126146393 G 0 X 10 2 126147524 G 8 X 1 2 126156835 A 4 X 1 2 126157055 A 14 X 2 2 126157729 G 3 X 12 2 126170526 G 5 X 10 2 126184612 G 7 X 2 2 126191789 A 0 X 6 2 126192601 T 24 X 1 2 126194475 C 21 X 4 2 126205294 G 1 X 11 2 126211674 T 3 X 15 2 126212492 C 2 X 12 2 126214431 T 8 X 11 2 126214981 C 3 X 6 2 126216111 C 4 X 14 2 126216433 G 4 X 5 2 126220918 C 17 X 1 2 126229342 G 15 X 0 2 126229441 A 17 X 2 2 126240648 G 1 X 11 2 126263691 A 0 X 7 2 126283018 C 14 X 6 2 126284794 C 5 X 20 2 126289979 T 4 X 10 2 126299478 A 1 X 8 2 126307737 C 2 X 4 2 126312815 G 6 X 13 2 126315578 C 2 X 8 2 126315891 A 4 X 10 2 126324973 T 1 X 11 2 126341919 G 1 X 15 2 126346412 T 1 X 6 2 126363470 T 4 X 6 2 126364889 A 2 X 3 2 126370849 C 0 X 5 2 126391813 C 0 X 13 2 126395061 C 4 X 12 2 126409107 G 22 X 2 2 126410603 A 8 X 0 2 126428257 T 21 X 1 2 126428439 T 20 X 3 2 126434500 T 11 X 0 2 126446316 T 20 X 3 2 126450573 A 11 X 0 2 126458305 A 6 X 12 2 126459443 T 3 X 9 2 126463568 A 0 X 1 2 126469240 A 2 X 8 2 126478536 G 4 X 4 2 126480089 A 1 X 3 2 126504344 G 0 X 10 2 126507586 T 4 X 10 2 126513646 A 2 X 4 2 126523111 T 0 X 13 2 126529280 A 1 X 2 2 126537172 A 4 X 10 2 126547705 A 2 X 9 2 126554562 C 1 X 8 2 126567524 T 2 X 8 2 126581947 A 2 X 11 2 126593591 C 1 X 6 2 126594765 T 2 X 16 2 126598502 C 6 X 8 2 126647423 A 19 X 1 2 126660175 A 8 X 0 2 126660453 G 3 X 2 2 126662944 A 15 X 0 2 126663621 G 20 X 4 2 126682204 C 17 X 3 2 126694492 T 20 X 4 2 126695888 G 14 X 4 2 126706965 C 19 X 1 2 126708796 C 0 X 6 2 126709609 G 11 X 2 2 126755497 A 8 X 1 2 126795698 C 6 X 0 2 126796552 A 25 X 4 2 126802244 A 21 X 2 2 126810579 C 15 X 0 2 126830083 C 19 X 2 2 126836203 G 1 X 18 2 126839731 G 2 X 10 2 126843687 A 10 X 4 2 126846497 T 6 X 0 2 126849986 G 17 X 0 2 126856740 G 16 X 3 2 126867803 C 1 X 5 2 126879392 A 21 X 4 2 126897706 G 6 X 0 2 126904093 C 25 X 1 2 126904094 A 24 X 1 2 126904335 T 11 X 3 2 126909941 T 11 X 1 2 126911202 A 12 X 3 2 126918112 C 11 X 1 2 126924927 C 15 X 3 2 126935273 T 6 X 2 2 126939204 C 2 X 3 2 126943889 A 7 X 0 2 126945074 G 6 X 0 2 126946482 C 1 X 16 2 126948416 G 13 X 1 2 126948534 C 22 X 0 2 126949249 C 10 X 8 2 126950484 T 23 X 2 2 126964622 T 10 X 1 2 126978275 C 19 X 2 2 126983180 G 1 X 10 2 126995949 C 3 X 16 2 126997905 T 3 X 4 2 126999083 C 6 X 12 2 127007273 G 8 X 3 2 127007971 A 5 X 6 2 127027087 C 3 X 16 2 127027338 A 2 X 13 2 127038642 C 3 X 10 2 127051061 C 6 X 3 2 127116127 C 0 X 1 2 127138931 G 17 X 1 2 127145558 C 2 X 0 2 127154750 G 9 X 0 2 127162886 T 17 X 2 2 127165160 C 14 X 4 2 127166811 C 2 X 1 2 127167139 G 5 X 0 2 127169659 C 11 X 0 2 127170022 A 8 X 0 2 127172027 C 9 X 2 2 127177832 A 20 X 0 2 127180431 C 15 X 0 2 127185267 G 13 X 2 2 127221227 A 1 X 7 2 127221366 G 2 X 13 2 127230098 A 3 X 14 2 127242588 C 7 X 0 2 127244145 C 10 X 1 2 127244376 A 9 X 0 2 127245490 C 12 X 1 2 127248439 T 19 X 1 2 127251235 A 1 X 0 2 127259655 T 1 X 16 2 127262134 G 5 X 1 2 127264155 G 3 X 8 2 127265678 G 3 X 8 2 127271796 G 0 X 1 2 127273224 A 1 X 6 2 127274838 A 1 X 13 2 127276054 A 3 X 18 2 127276729 A 4 X 7 2 127282169 G 0 X 10 2 127284021 C 2 X 4 2 127287785 T 4 X 23 2 127290976 A 3 X 2 2 127295994 C 2 X 6 2 127299997 G 2 X 5 2 127322640 A 2 X 8 2 127325369 T 2 X 8 2 127326338 C 2 X 3 2 127327072 G 3 X 10 2 127331608 A 1 X 2 2 127334958 A 20 X 3 2 127335475 T 13 X 1 2 127336920 T 7 X 1 2 127341565 A 29 X 0 2 127347652 C 20 X 5 2 127353173 G 1 X 0 2 127353362 G 4 X 0 2 127416126 C 2 X 3 2 127455444 G 17 X 0 2 127455626 G 4 X 3 2 127456673 G 18 X 2 2 127458302 G 15 X 1 2 127460216 C 27 X 1 2 127464168 T 19 X 0 2 127549191 C 3 X 7 2 127550321 C 0 X 3 2 127550494 T 1 X 9 2 127550886 C 2 X 2 2 127551363 G 0 X 2 2 127556139 C 0 X 2 2 127559600 C 1 X 4 2 127599228 T 1 X 2 2 127602729 T 2 X 12 2 127604471 G 1 X 10 2 127609168 C 1 X 8 2 127620121 G 0 X 2 2 127623419 G 15 X 2 2 127629402 C 12 X 0 2 127634606 A 23 X 4 2 127643667 G 5 X 6 2 127651246 T 2 X 3 2 127652642 C 0 X 4 2 127662877 G 4 X 8 2 127663469 G 1 X 2 2 127666742 A 1 X 1 2 127840780 A 9 X 1 2 127871114 T 1 X 0 2 127962770 G 1 X 14 2 127975333 C 4 X 16 2 127982204 T 16 X 0 2 127996083 A 3 X 9 2 128002671 G 2 X 14 2 128005208 C 0 X 3 2 128008638 T 9 X 1 2 128010140 T 1 X 3 2 128016597 T 9 X 0 2 128020848 C 10 X 1 2 128033258 G 20 X 5 2 128048940 T 2 X 0 2 128057213 G 0 X 1 2 128072140 C 22 X 0 2 128077738 C 5 X 0 2 128084408 G 11 X 3 2 128092759 G 5 X 1 2 128102608 G 0 X 1 2 128115198 T 1 X 0 2 128125777 A 5 X 0 2 128319384 C 1 X 2 2 128346993 C 9 X 1 2 128353731 G 2 X 11 2 128367385 A 8 X 1 2 128373162 G 13 X 2 2 128398868 G 0 X 7 2 128404710 C 0 X 9 2 128416593 C 7 X 1 2 128423048 C 3 X 8 2 128425878 A 3 X 13 2 128445693 T 2 X 17 2 128446786 A 0 X 0 2 128449434 C 1 X 0 2 128455256 G 0 X 3 2 128460938 A 0 X 11 2 128466195 C 0 X 1 2 128474353 A 20 X 1 2 128480726 T 23 X 1 2 128489389 T 12 X 0 2 128510855 C 14 X 0 2 128536544 T 1 X 3 2 128540127 G 1 X 1 2 128546940 T 0 X 0 2 128548521 C 2 X 3 2 128554293 G 2 X 12 2 128558781 T 1 X 6 2 128559021 A 1 X 2 2 128562408 G 2 X 12 2 128569139 A 3 X 9 2 128569464 C 0 X 4 2 128570939 C 5 X 16 2 128576825 A 1 X 2 2 128582714 T 7 X 6 2 128584199 T 1 X 10 2 128600235 T 0 X 0 2 128609566 T 10 X 1 2 128617417 G 10 X 0 2 128625271 G 6 X 0 2 128627438 A 4 X 7 2 128630115 G 5 X 14 2 128649118 A 1 X 9 2 128652358 T 4 X 8 2 128661806 A 2 X 4 2 128674281 C 2 X 4 2 128687398 T 1 X 4 2 128690070 C 16 X 0 2 128691481 A 10 X 1 2 128691661 C 5 X 0 2 128693897 C 12 X 1 2 128709381 T 18 X 1 2 128713853 T 4 X 4 2 128720348 G 2 X 14 2 128723637 C 4 X 0 2 128743515 C 8 X 0 2 128744660 C 1 X 3 2 128745249 G 1 X 3 2 128751375 T 0 X 1 2 128756518 G 0 X 1 2 128761981 C 0 X 2 2 128762213 C 1 X 1 2 128770224 T 13 X 0 2 128770420 A 16 X 1 2 128773384 A 3 X 0 2 128776385 A 2 X 2 2 128787100 G 4 X 9 2 128800464 C 9 X 2 2 128879730 A 2 X 7 2 128918166 T 0 X 0 2 128929227 T 3 X 5 2 128934545 T 19 X 3 2 128935763 A 16 X 1 2 128936831 G 10 X 2 2 128940046 G 0 X 19 2 128942808 G 2 X 10 2 128943101 C 2 X 15 2 128949079 G 0 X 0 2 128949596 C 0 X 2 2 129000513 A 15 X 1 2 129060333 G 1 X 2 2 129095402 A 13 X 2 2 129101110 T 7 X 1 2 129157014 A 2 X 1 2 129243083 T 15 X 3 2 129244859 G 0 X 2 2 129259093 C 0 X 2 2 129263377 A 1 X 2 2 129271364 T 4 X 8 2 129271808 T 1 X 7 2 129272244 C 0 X 9 2 129279720 C 4 X 15 2 129280715 C 4 X 14 2 129281676 C 1 X 12 2 129283068 A 1 X 8 2 129285449 T 2 X 4 2 129286420 A 0 X 2 2 129290046 A 1 X 3 2 129295769 A 1 X 6 2 129315433 T 3 X 14 2 129321316 G 4 X 7 2 129322566 G 6 X 12 2 129324942 C 0 X 7 2 129324988 C 0 X 1 2 129329349 C 2 X 12 2 129330863 T 2 X 5 2 129331310 T 5 X 17 2 129343392 C 3 X 12 2 129343421 A 5 X 11 2 129346796 C 0 X 2 2 129363708 T 2 X 15 2 129368771 G 11 X 3 2 129370087 G 1 X 11 2 129378710 A 3 X 4 2 129378817 G 3 X 6 2 129387602 A 10 X 1 2 129389627 A 1 X 8 2 129400748 C 17 X 1 2 129434923 G 1 X 4 2 129435521 T 0 X 9 2 129436924 C 3 X 14 2 129443600 C 1 X 13 2 129450564 A 17 X 0 2 129461117 C 0 X 6 2 129466591 G 2 X 13 2 129468242 C 9 X 2 2 129470069 T 3 X 9 2 129485547 T 1 X 6 2 129494693 T 6 X 1 2 129497618 G 6 X 11 2 129505357 A 10 X 2 2 129507284 G 2 X 12 2 129510054 C 7 X 15 2 129533518 A 9 X 1 2 129534062 G 4 X 8 2 129542285 C 4 X 2 2 129559286 T 14 X 0 2 129564674 G 13 X 2 2 129570269 A 10 X 0 2 129571523 T 13 X 3 2 129571984 T 8 X 0 2 129576196 A 19 X 1 2 129589919 C 1 X 10 2 129592743 C 14 X 3 2 129609227 G 1 X 10 2 129612174 T 4 X 0 2 129619749 C 3 X 9 2 129623575 G 10 X 1 2 129653498 C 0 X 0 2 129699314 C 0 X 0 2 129783654 G 15 X 12 2 129828634 C 3 X 14 2 129832114 G 1 X 6 2 129832170 T 0 X 10 2 129841699 A 16 X 3 2 129850803 G 0 X 7 2 129855515 T 16 X 2 2 129856206 T 11 X 4 2 129857241 G 3 X 12 2 129863916 A 3 X 0 2 129871264 A 1 X 6 2 129873576 T 0 X 8 2 129874305 C 18 X 3 2 129875016 G 9 X 0 2 129880865 T 12 X 0 2 129891664 T 11 X 0 2 129899652 G 7 X 10 2 129901193 G 1 X 0 2 129901287 G 0 X 0 2 129901465 G 15 X 3 2 129906394 C 9 X 1 2 129910662 G 0 X 9 2 129917846 G 11 X 0 2 129922735 A 5 X 10 2 129932298 G 0 X 0 2 129932967 T 2 X 4 2 129934291 C 8 X 1 2 129940311 G 6 X 0 2 129942795 T 2 X 11 2 129953591 T 8 X 1 2 129987868 T 4 X 12 2 130004125 C 16 X 2 2 130019691 A 1 X 16 2 130022319 G 24 X 3 2 130031411 G 11 X 0 2 130038319 G 24 X 5 2 130064957 A 4 X 17 2 130085910 A 2 X 5 2 130092596 C 3 X 12 2 130119770 G 1 X 0 2 130122785 C 2 X 3 2 130155656 A 17 X 2 2 130176473 A 17 X 2 2 130176566 A 17 X 2 2 130204894 A 21 X 0 2 130213242 G 0 X 1 2 130237750 G 8 X 0 2 130250639 T 10 X 1 2 130251574 A 20 X 1 2 130271210 G 0 X 0 2 130273612 T 0 X 3 2 130273765 T 0 X 2 2 130276405 T 1 X 8 2 130278125 C 3 X 3 2 130302745 G 14 X 2 2 130316429 A 4 X 0 2 130371345 G 33 X 2 2 130377814 G 1 X 0 2 130383594 G 0 X 0 2 130429757 A 2 X 0 2 130430619 C 0 X 5 2 130475660 C 0 X 1 2 130504667 A 1 X 1 2 130535184 G 0 X 0 2 130540863 G 0 X 0 2 130581050 C 0 X 2 2 130582125 T 3 X 6 2 130600597 A 4 X 0 2 130625791 G 0 X 0 2 130660446 G 2 X 9 2 130730167 G 11 X 2 2 130753452 T 4 X 7 2 130754175 A 2 X 4 2 130754873 G 4 X 9 2 130754990 C 0 X 5 2 130766398 G 4 X 8 2 130767964 C 2 X 4 2 130773583 A 4 X 21 2 130776904 G 2 X 3 2 130778134 G 1 X 26 2 130782808 T 3 X 17 2 130787955 G 0 X 8 2 130804474 C 2 X 3 2 130824669 G 30 X 1 2 130920115 C 7 X 1 2 130920389 C 9 X 0 2 130925942 T 1 X 0 2 130960935 A 1 X 1 2 130962071 C 1 X 0 2 130966948 A 1 X 3 2 131009767 A 3 X 0 2 131055627 C 0 X 1 2 131101823 C 4 X 0 2 131105066 C 3 X 3 2 131106852 A 6 X 1 2 131133332 G 4 X 0 2 131149148 T 1 X 1 2 131151914 G 0 X 0 2 131273498 C 15 X 1 2 131325614 C 5 X 0 2 131354047 G 3 X 1 2 131354379 A 8 X 1 2 131356817 G 13 X 0 2 131357829 A 19 X 0 2 131360140 A 28 X 2 2 131361298 A 14 X 3 2 131361324 G 11 X 4 2 131366119 C 14 X 0 2 131368339 A 12 X 2 2 131478615 C 3 X 0 2 131508502 A 0 X 5 2 131724753 A 2 X 0 2 131754753 A 4 X 3 2 131757551 T 0 X 0 2 131766536 T 3 X 0 2 131775411 A 0 X 0 2 131784937 A 2 X 1 2 131803621 G 5 X 0 2 131809228 G 2 X 10 2 131825053 T 0 X 1 2 131825972 G 17 X 1 2 131829049 A 0 X 12 2 131832680 T 0 X 1 2 131833449 T 0 X 7 2 131856972 G 0 X 4 2 131884721 G 15 X 0 2 131893606 C 10 X 0 2 131961445 C 12 X 2 2 131961511 A 20 X 1 2 132014480 A 4 X 8 2 132016061 G 4 X 11 2 132023617 T 1 X 21 2 132027020 G 1 X 4 2 132027106 A 13 X 0 2 132039369 T 6 X 18 2 132049474 T 7 X 1 2 132054108 A 6 X 21 2 132069453 A 0 X 1 2 132077831 C 14 X 1 2 132080853 T 13 X 1 2 132086036 T 0 X 1 2 132090321 G 0 X 1 2 132103127 C 2 X 15 2 132106125 C 0 X 9 2 132109184 A 1 X 6 2 132120194 G 0 X 1 2 132130314 A 1 X 15 2 132132949 G 9 X 0 2 132140782 A 9 X 0 2 132206627 G 2 X 0 2 132213662 G 13 X 0 2 132231759 G 10 X 1 2 132243818 C 7 X 0 2 132246579 G 36 X 9 2 132248247 T 11 X 5 2 132248424 C 12 X 0 2 132249874 G 2 X 2 2 132251720 T 7 X 0 2 132253443 T 11 X 10 2 132254396 G 3 X 2 2 132257467 T 1 X 0 2 132259352 C 1 X 1 2 132259558 G 9 X 2 2 132261531 C 1 X 1 2 132261736 G 0 X 2 2 132261807 A 6 X 0 2 132261872 G 5 X 3 2 132266337 A 0 X 0 2 132311270 C 4 X 1 2 132328956 A 5 X 4 2 132345572 T 1 X 1 2 132346248 G 0 X 3 2 132348436 G 0 X 2 2 132353841 C 7 X 0 2 132355999 A 3 X 1 2 132363215 A 1 X 5 2 132382313 A 0 X 4 2 132390834 C 12 X 1 2 132391666 A 8 X 1 2 132398423 G 3 X 1 2 132481634 G 6 X 3 2 132481791 C 1 X 1 2 132484442 A 12 X 0 2 132485128 T 14 X 11 2 132485496 C 3 X 0 2 132487444 A 5 X 4 2 132488721 G 10 X 9 2 132490777 C 9 X 1 2 132493129 T 6 X 2 2 132499130 T 13 X 2 2 132499265 C 12 X 7 2 132499477 G 13 X 0 2 132500774 T 12 X 0 2 132502046 C 9 X 1 2 132505346 A 11 X 8 2 132506851 C 2 X 0 2 132511230 A 10 X 1 2 132513231 A 4 X 0 2 132513981 T 8 X 5 2 132516112 G 3 X 2 2 132516683 C 7 X 7 2 132522699 A 13 X 3 2 132523511 G 4 X 0 2 132524098 C 8 X 1 2 132525088 A 4 X 2 2 132530418 G 6 X 3 2 132551996 G 4 X 3 2 132563161 G 0 X 6 2 132564530 A 1 X 6 2 132575036 T 1 X 1 2 132578058 G 0 X 0 2 132589632 C 1 X 0 2 132690942 C 11 X 0 2 132691671 A 13 X 5 2 132708004 C 3 X 0 2 132712590 C 15 X 28 2 132717851 G 7 X 9 2 132719595 T 11 X 7 2 132721618 A 24 X 13 2 132722129 C 18 X 2 2 132722880 T 17 X 2 2 132722916 G 9 X 0 2 132723339 A 8 X 8 2 132723659 T 5 X 7 2 132723739 T 6 X 19 2 132724556 T 8 X 10 2 132724557 G 8 X 10 2 132724616 T 26 X 33 2 132724991 A 21 X 26 2 132725374 G 27 X 11 2 132725863 G 41 X 11 2 132727506 A 0 X 0 2 132727693 T 0 X 0 2 132728252 G 4 X 0 2 132728257 C 2 X 2 2 132728469 T 13 X 12 2 132728484 A 23 X 4 2 132728540 C 25 X 6 2 132728881 A 38 X 3 2 132728970 T 36 X 77 2 132729533 T 16 X 37 2 132729559 C 13 X 13 2 132729833 A 4 X 0 2 132732219 G 11 X 3 2 132732982 A 14 X 15 2 132733217 A 7 X 2 2 132735182 T 28 X 36 2 132735836 A 33 X 16 2 132735880 T 53 X 88 2 132735896 A 78 X 93 2 132735941 C 85 X 38 2 132736363 G 46 X 15 2 132736854 A 34 X 22 2 132737349 T 10 X 24 2 132737355 C 44 X 3 2 132738121 C 19 X 18 2 132738295 T 44 X 16 2 132738350 A 31 X 8 2 132738849 A 12 X 12 2 132739177 G 37 X 36 2 132739447 A 13 X 18 2 132739571 G 8 X 11 2 132739604 T 6 X 4 2 132740163 A 14 X 1 2 132740443 G 34 X 8 2 132740543 G 26 X 20 2 132740819 C 10 X 19 2 132741604 G 23 X 17 2 132741615 A 48 X 3 2 132741686 T 35 X 5 2 132741924 A 7 X 10 2 132741971 A 11 X 18 2 132742450 T 11 X 12 2 132743186 T 9 X 8 2 132743204 A 10 X 4 2 132743728 C 18 X 9 2 132744646 C 11 X 4 2 132744662 G 28 X 19 2 132744851 T 33 X 39 2 132745249 C 13 X 13 2 132745431 A 75 X 34 2 132746272 T 4 X 9 2 132746442 C 7 X 5 2 132746623 C 130 X 58 2 132746672 A 10 X 16 2 132747329 T 7 X 2 2 132747399 T 7 X 4 2 132747798 G 0 X 1 2 132748534 T 7 X 1 2 132748682 A 5 X 7 2 132749176 T 57 X 106 2 132749343 T 17 X 3 2 132749451 C 10 X 2 2 132749686 C 3 X 0 2 132750011 A 11 X 19 2 132750045 C 23 X 0 2 132750326 T 4 X 13 2 132750412 G 13 X 1 2 132750415 T 11 X 5 2 132750953 C 37 X 34 2 132751284 G 18 X 8 2 132751774 A 6 X 6 2 132753008 T 23 X 25 2 132753584 T 7 X 0 2 132754622 G 15 X 7 2 132754901 A 13 X 3 2 132755283 A 0 X 18 2 132755406 A 15 X 8 2 132755580 G 17 X 1 2 132755712 G 9 X 2 2 132757492 A 15 X 7 2 132757921 C 15 X 12 2 132758099 C 18 X 4 2 132758971 C 10 X 8 2 132759669 G 40 X 11 2 132759794 A 18 X 12 2 132760021 G 2 X 0 2 132760140 C 2 X 0 2 132760477 C 14 X 3 2 132761026 T 8 X 2 2 132761163 G 20 X 5 2 132761569 G 5 X 7 2 132761764 A 29 X 3 2 132762204 T 9 X 0 2 132762935 T 0 X 4 2 132762939 C 0 X 4 2 132764231 T 19 X 17 2 132765487 T 12 X 10 2 132765788 C 17 X 10 2 132765865 G 21 X 5 2 132766693 G 9 X 24 2 132766728 C 21 X 27 2 132766950 T 11 X 6 2 132767125 G 4 X 5 2 132769426 T 30 X 12 2 132769487 A 20 X 24 2 132769542 C 2 X 22 2 132770047 A 18 X 14 2 132770506 G 15 X 22 2 132770584 C 14 X 25 2 132770718 A 7 X 25 2 132775216 G 7 X 4 2 132776016 C 5 X 4 2 132777256 A 16 X 2 2 132779075 C 8 X 2 2 132779145 G 8 X 9 2 132780688 C 14 X 16 2 132780902 C 11 X 5 2 132782130 C 1 X 21 2 132782237 T 31 X 28 2 132783640 T 26 X 21 2 132784182 C 16 X 12 2 132784305 A 21 X 13 2 132784439 A 19 X 13 2 132787014 T 20 X 21 2 132788471 G 7 X 0 2 132788882 G 11 X 14 2 132788995 C 6 X 3 2 132789484 G 16 X 13 2 132790442 G 18 X 9 2 132791640 T 21 X 23 2 132792084 A 11 X 8 2 132792406 A 22 X 12 2 132792513 G 17 X 16 2 132793128 A 23 X 15 2 132793360 C 12 X 9 2 132794144 A 2 X 9 2 132795132 A 0 X 14 2 132795842 T 14 X 5 2 132796089 G 3 X 6 2 132796479 C 15 X 5 2 132797290 C 13 X 12 2 132797771 G 23 X 16 2 132797887 A 8 X 7 2 132798524 A 10 X 1 2 132799137 C 3 X 7 2 132799220 C 9 X 4 2 132799857 A 16 X 1 2 132800419 C 18 X 17 2 132801191 A 11 X 17 2 132801237 T 21 X 7 2 132801296 T 10 X 3 2 132801607 C 1 X 6 2 132802138 A 24 X 12 2 132802189 A 17 X 13 2 132803366 T 19 X 11 2 132805196 T 5 X 3 2 132807528 T 20 X 20 2 132809123 A 24 X 24 2 132809777 T 19 X 23 2 132811168 C 9 X 10 2 132812487 T 14 X 1 2 132813572 T 27 X 19 2 132813848 T 4 X 5 2 132817616 T 12 X 8 2 132818631 T 8 X 11 2 132821163 C 10 X 3 2 132822398 T 23 X 22 2 132825186 A 23 X 5 2 132828141 A 18 X 15 2 132829125 G 40 X 7 2 132829543 T 11 X 5 2 132830229 T 24 X 18 2 132831189 A 15 X 21 2 132834061 G 15 X 13 2 132834833 T 42 X 5 2 132834888 G 21 X 3 2 132835017 T 3 X 3 2 132835564 C 7 X 6 2 132837489 T 20 X 2 2 132837861 C 5 X 3 2 132837914 G 3 X 1 2 132839415 T 7 X 3 2 132849175 T 4 X 13 2 132855760 T 24 X 1 2 132917960 T 4 X 0 2 132918153 G 5 X 12 2 132918767 T 4 X 15 2 132919186 A 3 X 8 2 132931883 G 3 X 2 2 132932437 T 13 X 2 2 132932771 A 4 X 11 2 132943059 G 4 X 12 2 132946317 C 0 X 6 2 132948116 G 2 X 17 2 132951263 C 0 X 7 2 132972512 G 13 X 0 2 132974006 T 5 X 4 2 132978964 T 3 X 9 2 132981785 G 17 X 3 2 132983244 G 26 X 7 2 132984157 T 1 X 8 2 132989948 C 13 X 0 2 132994722 A 3 X 14 2 132994898 G 2 X 16 2 133000597 T 10 X 0 2 133000612 C 11 X 0 2 133016982 T 14 X 1 2 133023690 A 6 X 2 2 133045859 C 14 X 2 2 133047377 T 11 X 0 2 133048062 A 4 X 8 2 133049647 C 12 X 2 2 133065678 C 1 X 7 2 133076938 C 23 X 2 2 133118965 C 16 X 2 2 133126348 A 12 X 1 2 133136418 G 2 X 9 2 133169387 T 14 X 0 2 133186684 A 7 X 4 2 133198327 C 12 X 3 2 133231291 T 23 X 1 2 133233686 C 7 X 0 2 133334721 T 14 X 2 2 133359555 C 14 X 4 2 133362677 C 13 X 1 2 133363351 A 20 X 1 2 133368133 T 26 X 1 2 133373951 A 1 X 13 2 133385580 T 4 X 5 2 133400876 G 1 X 18 2 133405899 G 8 X 20 2 133416503 C 9 X 1 2 133424707 C 1 X 10 2 133432851 C 3 X 5 2 133454874 T 1 X 13 2 133463658 C 2 X 10 2 133471553 T 3 X 8 2 133486031 G 1 X 13 2 133494224 A 3 X 19 2 133502908 C 0 X 4 2 133514397 C 5 X 16 2 133667902 C 0 X 7 2 133717052 C 0 X 5 2 133770041 G 4 X 7 2 133785920 A 1 X 10 2 133797712 A 1 X 7 2 133817312 G 1 X 15 2 133861798 T 2 X 0 2 133875549 G 4 X 23 2 133901406 A 15 X 1 2 133904660 T 17 X 1 2 133910751 T 6 X 1 2 133912426 T 0 X 11 2 133914201 C 10 X 14 2 133923121 T 3 X 16 2 133946580 A 15 X 1 2 133950439 A 17 X 1 2 133951554 G 4 X 20 2 133954486 G 1 X 9 2 133963885 A 13 X 1 2 133967163 G 2 X 5 2 133970331 C 2 X 8 2 133973336 C 3 X 12 2 133986564 A 4 X 10 2 133988135 A 4 X 6 2 133996155 A 0 X 14 2 134005530 C 0 X 14 2 134006882 A 4 X 12 2 134018999 C 4 X 5 2 134026940 A 4 X 18 2 134029656 C 0 X 14 2 134034399 A 3 X 8 2 134049119 T 0 X 1 2 134065947 A 2 X 10 2 134070242 C 7 X 1 2 134074671 T 2 X 3 2 134075743 A 1 X 10 2 134079390 T 2 X 3 2 134084853 C 0 X 2 2 134138937 G 14 X 2 2 134157404 A 5 X 0 2 134172374 G 0 X 3 2 134174396 A 3 X 2 2 134179150 C 5 X 17 2 134192068 C 25 X 3 2 134217565 T 3 X 18 2 134218617 T 16 X 2 2 134219571 T 8 X 3 2 134224262 C 23 X 1 2 134247911 A 4 X 12 2 134257851 T 5 X 16 2 134267787 T 15 X 3 2 134269796 T 2 X 6 2 134275461 T 5 X 8 2 134278283 C 1 X 13 2 134279834 C 14 X 1 2 134288848 C 11 X 1 2 134297518 T 19 X 3 2 134298015 A 7 X 0 2 134298497 C 15 X 1 2 134300537 A 11 X 1 2 134302922 C 19 X 0 2 134304512 T 6 X 0 2 134305023 T 20 X 1 2 134312136 T 15 X 3 2 134319723 C 19 X 2 2 134321044 A 11 X 1 2 134321628 A 3 X 4 2 134322817 T 1 X 0 2 134322915 G 7 X 1 2 134325521 G 23 X 1 2 134448417 C 18 X 3 2 134468402 G 2 X 1 2 134475000 C 3 X 9 2 134478473 A 25 X 3 2 134479335 T 3 X 0 2 134509789 T 2 X 12 2 134510781 A 0 X 4 2 134511743 G 3 X 7 2 134527374 C 0 X 11 2 134532603 G 1 X 8 2 134553675 A 3 X 1 2 134617802 G 2 X 5 2 134618017 T 1 X 2 2 134653881 G 5 X 12 2 134671121 A 5 X 7 2 134672254 G 2 X 7 2 134696341 A 3 X 9 2 134705304 G 3 X 26 2 134712417 T 3 X 11 2 134713977 T 2 X 10 2 134715690 A 3 X 10 2 134717896 T 4 X 15 2 134737046 G 11 X 1 2 134737273 C 24 X 2 2 134738300 C 12 X 1 2 134741161 A 1 X 11 2 134750488 G 3 X 18 2 134761790 A 3 X 15 2 134771428 A 1 X 11 2 134771624 T 2 X 6 2 134774648 G 4 X 9 2 134777606 T 1 X 10 2 134793890 C 2 X 11 2 134794065 G 3 X 11 2 134809270 C 2 X 11 2 134812455 T 2 X 13 2 134827451 A 1 X 16 2 134848297 T 5 X 11 2 134850095 G 11 X 1 2 134856940 T 4 X 6 2 134857898 G 5 X 0 2 134859334 A 20 X 2 2 134874120 A 19 X 3 2 134874740 A 1 X 8 2 134877113 G 1 X 8 2 134880301 T 19 X 3 2 134884903 A 14 X 2 2 134885034 A 18 X 1 2 134895114 A 20 X 3 2 134897728 G 16 X 3 2 134902824 T 28 X 2 2 134903646 T 6 X 0 2 134907723 A 2 X 10 2 134922997 G 7 X 0 2 134929771 G 3 X 9 2 134943809 C 1 X 2 2 134955091 C 3 X 7 2 134956682 G 4 X 13 2 134957025 C 2 X 6 2 134957630 G 1 X 9 2 134959649 A 3 X 8 2 134963130 G 3 X 6 2 134963147 T 3 X 4 2 134975003 A 2 X 11 2 134977261 C 6 X 17 2 134978127 C 2 X 11 2 134983643 T 5 X 14 2 134984868 G 4 X 11 2 134994565 T 1 X 8 2 134998275 C 2 X 7 2 135002036 C 3 X 21 2 135004496 G 0 X 4 2 135005335 T 6 X 0 2 135034865 C 1 X 7 2 135051476 A 2 X 1 2 135060952 G 9 X 1 2 135193776 A 9 X 0 2 135254256 G 12 X 2 2 135290777 C 12 X 1 2 135301879 C 0 X 0 2 135311925 T 8 X 1 2 135318115 A 24 X 2 2 135327239 T 0 X 9 2 135327629 T 1 X 0 2 135346265 T 1 X 16 2 135348077 G 3 X 20 2 135383489 C 19 X 1 2 135393569 A 8 X 4 2 135399358 A 15 X 3 2 135411656 C 2 X 1 2 135432956 T 18 X 3 2 135440058 T 3 X 14 2 135443546 A 1 X 5 2 135450206 T 2 X 0 2 135459275 G 2 X 0 2 135469686 T 2 X 14 2 135470388 G 4 X 18 2 135471974 T 1 X 12 2 135482430 C 1 X 14 2 135487957 A 0 X 15 2 135491407 G 3 X 16 2 135500709 C 4 X 18 2 135504000 T 6 X 13 2 135505763 C 5 X 4 2 135511453 G 1 X 12 2 135511508 T 1 X 5 2 135511953 T 2 X 12 2 135517115 A 2 X 16 2 135545355 A 1 X 3 2 135545950 C 5 X 1 2 135553371 A 1 X 11 2 135568525 A 1 X 13 2 135584371 C 7 X 0 2 135586119 C 3 X 6 2 135595172 G 1 X 7 2 135596371 G 1 X 9 2 135601715 C 5 X 11 2 135612237 C 0 X 0 2 135614381 C 3 X 13 2 135616010 T 1 X 7 2 135621965 C 2 X 0 2 135641185 G 1 X 0 2 135645668 A 4 X 2 2 135649078 A 2 X 15 2 135650312 G 1 X 7 2 135672453 C 5 X 14 2 135676095 T 4 X 16 2 135684357 G 1 X 3 2 135688451 G 2 X 0 2 135704485 T 1 X 13 2 135718858 C 13 X 0 2 135728509 C 3 X 0 2 135758838 C 0 X 0 2 135772879 C 3 X 8 2 135773320 T 1 X 7 2 135788537 G 1 X 11 2 135789569 T 2 X 9 2 135797551 G 6 X 10 2 135811863 A 3 X 17 2 135811962 C 6 X 13 2 135816831 A 0 X 2 2 135828678 C 3 X 12 2 135845988 C 1 X 0 2 135851809 T 2 X 8 2 135852582 T 2 X 11 2 135883911 T 0 X 5 2 135887247 G 5 X 20 2 135903703 C 2 X 5 2 135905833 G 2 X 11 2 135924357 A 4 X 13 2 135937678 C 2 X 6 2 135947817 T 2 X 11 2 135978786 G 6 X 0 2 135985406 G 5 X 7 2 135992343 T 2 X 2 2 136063386 C 4 X 14 2 136066447 G 1 X 8 2 136070562 T 2 X 12 2 136090394 A 20 X 2 2 136099058 A 5 X 4 2 136104831 T 1 X 7 2 136109503 G 5 X 7 2 136118475 A 0 X 0 2 136123803 A 14 X 6 2 136128237 A 20 X 5 2 136131575 A 11 X 2 2 136150098 A 13 X 1 2 136151884 C 5 X 4 2 136175584 C 17 X 1 2 136200590 G 0 X 3 2 136212173 C 0 X 2 2 136217867 T 10 X 1 2 136223285 A 3 X 12 2 136225818 G 3 X 8 2 136248583 G 7 X 0 2 136256028 T 16 X 1 2 136260870 A 5 X 0 2 136272017 T 0 X 8 2 136279839 T 3 X 0 2 136299167 A 14 X 0 2 136301237 A 1 X 8 2 136318554 G 4 X 10 2 136318849 T 8 X 0 2 136321057 T 3 X 4 2 136325678 G 5 X 16 2 136348658 A 16 X 2 2 136356459 T 6 X 2 2 136372452 T 10 X 1 2 136423838 A 12 X 0 2 136426730 T 26 X 0 2 136427422 C 12 X 3 2 136435531 A 23 X 5 2 136481432 C 0 X 0 2 136499527 A 5 X 1 2 136512377 A 25 X 0 2 136533446 C 1 X 10 2 136587832 C 9 X 0 2 136602730 G 0 X 8 2 136617945 G 18 X 1 2 136622998 T 13 X 4 2 136627192 T 8 X 1 2 136629733 C 16 X 2 2 136643077 G 19 X 0 2 136644678 C 10 X 1 2 136666102 G 6 X 2 2 136680152 G 1 X 9 2 136692119 C 14 X 1 2 136704484 C 13 X 1 2 136723787 C 2 X 6 2 136724301 G 2 X 0 2 136737621 G 2 X 6 2 136777597 C 14 X 3 2 136780039 C 7 X 0 2 136801040 G 3 X 7 2 136801830 A 7 X 1 2 136803682 A 2 X 7 2 136806079 C 3 X 10 2 136809167 A 2 X 16 2 136812408 T 1 X 12 2 136827743 T 17 X 4 2 136827757 A 16 X 2 2 136833020 A 19 X 0 2 136834704 T 1 X 4 2 136835734 C 1 X 4 2 136836940 C 2 X 14 2 136839778 C 20 X 0 2 136853068 A 15 X 4 2 136853600 C 17 X 2 2 136862017 G 2 X 1 2 136885853 A 13 X 1 2 136890307 C 1 X 0 2 136894993 G 8 X 1 2 136896256 G 17 X 2 2 136897115 G 2 X 0 2 136900673 C 1 X 12 2 136904457 A 9 X 0 2 136918359 G 1 X 10 2 136918491 C 0 X 3 2 136929656 C 22 X 1 2 136939816 C 3 X 13 2 136957812 A 20 X 4 2 136975482 A 3 X 18 2 136979628 G 15 X 1 2 136990112 A 12 X 1 2 137004080 C 4 X 7 2 137010849 C 5 X 1 2 137015544 G 13 X 1 2 137015827 T 14 X 1 2 137017963 G 11 X 2 2 137025229 C 25 X 2 2 137026934 T 2 X 17 2 137040344 C 1 X 8 2 137051343 C 23 X 3 2 137062018 G 1 X 12 2 137086517 A 9 X 0 2 137097969 C 18 X 1 2 137119691 A 13 X 0 2 137128063 A 3 X 10 2 137139962 A 1 X 7 2 137159200 C 1 X 3 2 137163509 C 2 X 13 2 137163806 T 22 X 4 2 137164177 A 1 X 9 2 137167734 C 12 X 1 2 137168965 A 12 X 0 2 137179347 G 2 X 11 2 137182192 C 17 X 1 2 137190597 C 7 X 17 2 137190808 C 16 X 0 2 137201071 G 22 X 2 2 137206464 A 22 X 1 2 137214141 T 4 X 13 2 137225962 G 17 X 0 2 137233072 A 2 X 1 2 137243735 A 6 X 17 2 137270409 A 1 X 8 2 137287290 A 0 X 9 2 137289776 T 1 X 2 2 137308472 A 24 X 2 2 137312724 G 14 X 1 2 137319284 T 1 X 5 2 137321002 A 5 X 0 2 137322260 T 11 X 0 2 137333004 A 4 X 8 2 137337367 G 18 X 2 2 137393222 A 1 X 4 2 137444221 A 1 X 4 2 137601098 T 11 X 2 2 137603757 G 22 X 2 2 137606336 C 11 X 2 2 137610080 G 4 X 0 2 137610560 A 31 X 3 2 137612622 C 19 X 1 2 137620372 G 14 X 5 2 137621143 A 25 X 1 2 137656052 C 3 X 11 2 137677277 T 0 X 20 2 137678946 C 7 X 7 2 137679200 A 2 X 10 2 137679508 T 3 X 5 2 137682812 G 6 X 14 2 137682822 T 7 X 8 2 137687588 A 0 X 10 2 137688239 A 1 X 18 2 137691078 A 2 X 11 2 137692462 C 2 X 6 2 137694411 C 1 X 9 2 137696654 G 4 X 12 2 137697405 C 12 X 3 2 137699485 A 3 X 1 2 137700977 A 12 X 2 2 137705656 T 13 X 2 2 137713932 A 10 X 0 2 137715418 T 3 X 13 2 137718038 C 14 X 2 2 137728541 A 20 X 6 2 137754855 T 17 X 2 2 137771166 C 2 X 7 2 137771598 G 10 X 5 2 137776871 G 3 X 13 2 137852521 A 1 X 14 2 137980145 G 23 X 2 2 137982893 G 12 X 2 2 138006028 G 4 X 14 2 138011892 C 6 X 10 2 138013042 A 3 X 15 2 138015266 A 3 X 5 2 138024172 T 2 X 7 2 138026508 G 4 X 12 2 138029873 G 1 X 2 2 138039625 G 4 X 21 2 138040982 C 3 X 13 2 138042724 G 0 X 8 2 138043306 T 2 X 11 2 138043330 C 3 X 12 2 138043366 C 4 X 10 2 138048990 T 6 X 17 2 138051060 G 4 X 23 2 138053239 A 1 X 9 2 138061593 G 1 X 0 2 138121109 G 2 X 5 2 138146371 C 18 X 3 2 138151372 T 2 X 7 2 138156872 T 1 X 15 2 138157049 G 4 X 24 2 138163878 G 2 X 13 2 138193218 G 0 X 6 2 138292888 G 5 X 0 2 138420421 C 5 X 23 2 138422979 G 15 X 1 2 138425987 T 3 X 10 2 138429160 C 0 X 1 2 138429737 T 2 X 14 2 138513843 T 14 X 3 2 138519587 C 5 X 5 2 138519604 G 3 X 6 2 138594591 G 25 X 0 2 138610176 A 4 X 0 2 138640023 T 7 X 3 2 138724828 G 4 X 12 2 138762883 A 2 X 0 2 138766185 A 12 X 0 2 138894189 A 8 X 0 2 138990033 A 3 X 9 2 139092382 G 0 X 1 2 139134403 A 0 X 28 2 139139769 C 27 X 2 2 139144027 T 3 X 8 2 139148725 C 2 X 18 2 139158645 C 8 X 0 2 139163958 C 37 X 3 2 139178512 C 6 X 21 2 139185672 C 2 X 16 2 139188303 A 10 X 2 2 139191441 G 30 X 2 2 139193011 A 2 X 23 2 139195958 T 6 X 8 2 139196267 A 34 X 5 2 139209422 C 1 X 13 2 139212001 C 0 X 3 2 139222226 T 31 X 1 2 139318378 C 3 X 0 2 139326955 C 21 X 5 2 139326958 G 18 X 4 2 139330466 C 1 X 3 2 139335051 G 6 X 0 2 139339560 G 20 X 0 2 139348462 T 2 X 16 2 139354531 T 16 X 1 2 139357900 A 4 X 11 2 139362826 T 3 X 5 2 139364417 G 3 X 9 2 139385754 G 5 X 3 2 139436968 G 2 X 14 2 139437421 C 1 X 0 2 139439006 A 13 X 3 2 139443515 T 23 X 2 2 139443814 G 24 X 2 2 139449413 A 16 X 2 2 139464406 T 17 X 2 2 139464707 T 16 X 3 2 139466248 G 1 X 5 2 139487571 A 4 X 13 2 139493164 A 9 X 1 2 139495102 T 0 X 0 2 139496600 T 2 X 9 2 139496817 A 1 X 9 2 139498239 A 22 X 1 2 139500286 G 1 X 16 2 139502295 G 1 X 11 2 139514864 C 22 X 3 2 139517659 A 17 X 2 2 139536741 T 1 X 15 2 139565020 C 2 X 20 2 139577401 T 17 X 1 2 139662911 G 0 X 8 2 139757608 G 0 X 4 2 139787863 T 7 X 2 2 139800973 A 2 X 3 2 139831017 A 6 X 12 2 139836602 T 4 X 4 2 139845080 C 2 X 7 2 139845539 T 3 X 11 2 139848135 C 1 X 10 2 139849089 T 1 X 13 2 139849608 C 1 X 3 2 139851011 G 1 X 4 2 139853018 A 2 X 12 2 139856060 C 5 X 13 2 139867990 A 0 X 8 2 139871803 T 4 X 5 2 139871842 A 1 X 4 2 139872955 G 1 X 9 2 139880883 T 1 X 4 2 139881589 A 2 X 11 2 139882859 T 0 X 7 2 139894549 T 0 X 10 2 139902198 C 0 X 16 2 139903084 A 2 X 13 2 139925269 T 0 X 4 2 139926818 T 0 X 13 2 139932432 G 3 X 19 2 139936023 G 2 X 9 2 139937448 A 0 X 4 2 139966864 G 3 X 10 2 139968841 T 2 X 11 2 139979542 T 0 X 9 2 139987823 G 2 X 7 2 139989785 T 0 X 17 2 140069648 A 20 X 1 2 140074030 A 9 X 1 2 140074325 C 21 X 0 2 140075205 C 14 X 1 2 140075829 C 17 X 1 2 140078586 C 19 X 3 2 140088532 C 12 X 0 2 140091134 C 10 X 0 2 140096987 G 11 X 1 2 140098324 T 9 X 1 2 140098851 A 16 X 0 2 140101669 A 4 X 20 2 140103854 T 20 X 1 2 140110780 G 6 X 1 2 140112929 C 23 X 3 2 140113548 C 15 X 1 2 140119623 T 8 X 1 2 140161405 T 0 X 14 2 140172002 A 18 X 1 2 140191130 G 2 X 9 2 140192893 T 19 X 4 2 140281976 C 0 X 4 2 140324589 T 1 X 9 2 140369800 C 13 X 2 2 140371479 G 4 X 11 2 140372387 G 4 X 6 2 140380954 A 4 X 1 2 140383313 A 19 X 6 2 140392843 G 12 X 2 2 140438263 C 1 X 2 2 140441355 C 22 X 0 2 140452461 A 3 X 6 2 140454462 T 5 X 20 2 140459671 T 1 X 14 2 140464606 C 1 X 0 2 140498340 T 3 X 16 2 140509210 G 12 X 0 2 140514495 C 11 X 0 2 140525954 T 3 X 5 2 140528565 C 2 X 0 2 140538207 T 5 X 11 2 140543361 A 13 X 1 2 140543588 G 10 X 1 2 140544526 A 21 X 1 2 140544587 G 15 X 2 2 140547137 T 22 X 3 2 140549280 T 15 X 6 2 140558299 T 19 X 3 2 140560132 C 11 X 2 2 140568982 G 18 X 1 2 140583614 C 15 X 1 2 140589603 C 1 X 2 2 140615798 G 6 X 1 2 140621829 T 22 X 5 2 140633516 T 8 X 0 2 140640294 C 18 X 3 2 140641830 G 25 X 1 2 140653531 A 2 X 8 2 140658326 G 4 X 19 2 140660715 T 9 X 2 2 140664799 C 3 X 1 2 140668828 A 3 X 12 2 140673194 G 19 X 2 2 140686185 A 2 X 7 2 140689800 T 10 X 1 2 140695465 C 2 X 6 2 140696949 T 4 X 12 2 140699276 C 2 X 9 2 140701382 G 2 X 18 2 140704541 T 10 X 1 2 140707445 A 6 X 6 2 140708421 G 3 X 11 2 140740903 C 14 X 0 2 140745955 A 2 X 10 2 140746791 C 21 X 4 2 140751645 C 15 X 3 2 140806574 C 2 X 10 2 140876018 C 8 X 1 2 140902307 A 0 X 0 2 140985193 G 8 X 3 2 140986628 T 2 X 9 2 140992073 G 1 X 12 2 140994400 G 0 X 1 2 141026497 C 2 X 12 2 141046349 A 17 X 4 2 141051582 A 6 X 2 2 141051858 A 8 X 0 2 141055177 G 6 X 8 2 141055358 G 1 X 6 2 141065250 G 1 X 9 2 141070656 C 1 X 17 2 141070754 G 26 X 0 2 141073241 T 16 X 3 2 141075351 A 11 X 2 2 141076915 C 11 X 3 2 141080739 T 18 X 3 2 141084963 T 4 X 11 2 141088094 A 1 X 13 2 141101810 G 1 X 7 2 141114769 A 1 X 5 2 141116195 C 12 X 1 2 141158039 C 11 X 0 2 141169394 T 21 X 1 2 141173961 G 6 X 0 2 141177222 G 7 X 2 2 141183953 G 23 X 2 2 141184501 A 11 X 1 2 141188083 G 11 X 0 2 141192331 A 12 X 4 2 141194935 C 14 X 3 2 141204255 T 5 X 9 2 141212964 C 24 X 4 2 141220153 C 2 X 7 2 141221747 T 1 X 16 2 141225464 C 1 X 8 2 141234377 G 5 X 14 2 141234479 C 2 X 5 2 141235638 T 1 X 15 2 141240512 A 29 X 1 2 141244154 C 7 X 0 2 141253343 G 0 X 6 2 141255773 T 4 X 17 2 141259741 A 2 X 4 2 141260105 A 2 X 3 2 141260362 C 1 X 12 2 141262002 T 0 X 12 2 141262498 A 11 X 0 2 141268081 T 3 X 10 2 141272535 T 4 X 4 2 141279371 C 10 X 2 2 141280845 T 2 X 2 2 141283123 C 11 X 3 2 141283275 T 9 X 0 2 141283371 C 2 X 11 2 141285913 T 8 X 1 2 141287798 C 18 X 1 2 141288729 G 1 X 3 2 141292205 A 12 X 1 2 141312403 T 9 X 1 2 141369742 T 1 X 6 2 141371720 C 1 X 1 2 141372094 A 2 X 14 2 141373313 T 1 X 14 2 141375453 A 1 X 8 2 141381237 G 2 X 1 2 141406685 A 6 X 2 2 141413176 T 6 X 1 2 141477706 C 17 X 1 2 141497268 T 7 X 1 2 141498866 C 5 X 5 2 141505053 T 3 X 9 2 141507374 T 1 X 19 2 141510563 A 5 X 8 2 141511627 C 14 X 0 2 141526095 C 1 X 2 2 141533633 T 2 X 15 2 141535780 G 1 X 11 2 141538103 G 2 X 9 2 141543306 C 1 X 6 2 141550301 C 5 X 15 2 141555515 A 3 X 7 2 141555828 T 2 X 8 2 141556680 C 2 X 22 2 141556899 G 2 X 14 2 141560981 C 5 X 11 2 141601849 C 22 X 1 2 141619751 C 1 X 2 2 141621082 T 1 X 11 2 141621308 G 16 X 3 2 141622246 A 3 X 14 2 141626150 G 5 X 16 2 141632010 C 3 X 9 2 141638146 G 19 X 2 2 141639562 A 0 X 9 2 141652682 A 1 X 12 2 141659097 C 2 X 3 2 141666318 C 1 X 13 2 141667640 C 3 X 13 2 141674765 C 17 X 2 2 141674818 G 2 X 12 2 141676750 G 3 X 3 2 141688352 T 21 X 3 2 141690426 A 7 X 0 2 141712234 A 4 X 7 2 141741263 T 1 X 7 2 141774008 A 4 X 10 2 141828276 A 5 X 17 2 141833234 T 6 X 7 2 141842091 A 1 X 13 2 141845482 A 17 X 2 2 141862752 T 2 X 7 2 141863554 T 0 X 12 2 141866978 A 14 X 1 2 141872538 G 18 X 3 2 141875325 T 4 X 11 2 141881990 T 1 X 16 2 141897777 C 1 X 9 2 141898033 C 1 X 5 2 141905260 C 4 X 18 2 141911136 C 14 X 0 2 141911291 T 2 X 8 2 141911405 A 6 X 15 2 141915832 T 12 X 3 2 141922488 C 1 X 3 2 141931941 T 3 X 17 2 141944469 C 1 X 16 2 141945030 A 1 X 10 2 141945483 T 1 X 8 2 141949619 G 7 X 0 2 141953516 T 14 X 1 2 141959148 C 3 X 16 2 141960201 T 0 X 4 2 141962821 A 0 X 10 2 141970261 C 18 X 0 2 141981341 A 0 X 2 2 141983225 G 3 X 11 2 141983246 C 1 X 10 2 141984642 C 6 X 17 2 141991266 G 10 X 0 2 141993430 G 6 X 1 2 141995227 A 18 X 1 2 142008309 A 23 X 3 2 142025688 C 4 X 3 2 142030171 G 21 X 2 2 142032481 A 19 X 4 2 142051057 G 3 X 8 2 142054978 T 3 X 9 2 142059829 A 0 X 1 2 142076208 G 19 X 1 2 142111213 G 12 X 1 2 142113813 A 3 X 15 2 142119537 T 10 X 1 2 142134067 T 0 X 5 2 142135091 C 3 X 7 2 142148155 T 0 X 11 2 142151573 T 1 X 0 2 142151716 A 2 X 5 2 142154638 A 1 X 17 2 142156468 A 2 X 7 2 142158817 T 3 X 7 2 142164846 G 1 X 16 2 142175373 A 1 X 8 2 142186597 T 9 X 1 2 142201576 A 5 X 14 2 142202759 A 2 X 9 2 142212163 G 20 X 2 2 142212594 A 4 X 21 2 142213343 G 14 X 2 2 142214715 G 4 X 7 2 142230354 G 2 X 9 2 142235968 A 3 X 12 2 142247751 C 14 X 3 2 142248022 A 22 X 0 2 142248072 G 16 X 1 2 142271833 G 21 X 1 2 142272116 G 14 X 0 2 142284096 G 1 X 0 2 142288027 G 14 X 3 2 142290271 C 9 X 1 2 142293144 A 0 X 3 2 142297122 T 2 X 9 2 142323924 G 4 X 18 2 142325962 G 27 X 2 2 142329692 G 1 X 11 2 142330703 G 0 X 8 2 142336101 G 21 X 4 2 142339783 G 0 X 1 2 142340987 A 1 X 13 2 142346184 G 4 X 9 2 142355531 C 0 X 9 2 142358781 C 9 X 2 2 142361493 A 18 X 2 2 142372955 T 6 X 19 2 142374405 T 6 X 2 2 142374406 C 2 X 7 2 142389122 C 18 X 2 2 142430990 T 2 X 12 2 142441071 T 15 X 2 2 142451174 T 7 X 0 2 142470730 A 2 X 5 2 142494586 C 8 X 2 2 142503994 A 2 X 5 2 142532078 A 4 X 12 2 142692740 G 2 X 0 2 142709816 A 2 X 17 2 142718118 T 12 X 2 2 142728951 C 5 X 7 2 142729882 C 19 X 1 2 142739124 T 2 X 7 2 142742435 G 4 X 10 2 142747575 C 3 X 19 2 142784061 G 9 X 0 2 142858656 C 2 X 7 2 142919801 G 1 X 9 2 142934895 G 19 X 1 2 142949696 T 0 X 4 2 142959228 A 1 X 7 2 142963561 A 6 X 16 2 142965528 C 2 X 8 2 143007456 G 0 X 12 2 143043805 C 1 X 15 2 143050417 A 4 X 7 2 143097337 C 0 X 12 2 143104837 T 9 X 4 2 143117771 G 0 X 0 2 143165922 G 15 X 3 2 143270578 A 5 X 12 2 143286853 T 2 X 10 2 143287213 G 4 X 16 2 143292270 G 3 X 8 2 143294430 G 0 X 4 2 143371673 A 7 X 1 2 143400517 G 16 X 4 2 143538397 A 4 X 0 2 143560866 C 0 X 13 2 143603521 T 0 X 8 2 143613355 A 13 X 3 2 143625757 A 20 X 1 2 143636744 A 3 X 1 2 143653454 C 6 X 2 2 143681690 A 25 X 3 2 143755497 C 2 X 18 2 143764618 G 5 X 10 2 143772729 A 0 X 10 2 143783125 A 3 X 17 2 143787341 A 3 X 19 2 143827901 A 1 X 6 2 143838580 A 3 X 16 2 143842350 A 3 X 9 2 143842851 T 4 X 10 2 143849489 C 13 X 1 2 143850238 G 3 X 8 2 143854953 G 0 X 14 2 143856082 T 3 X 5 2 143886208 G 2 X 8 2 143907528 A 5 X 1 2 143921584 C 8 X 1 2 143987341 C 5 X 19 2 143987690 C 6 X 8 2 143988496 T 5 X 11 2 143989903 G 2 X 14 2 144014202 T 0 X 5 2 144016146 A 0 X 1 2 144054416 A 7 X 12 2 144059102 G 5 X 8 2 144080448 G 15 X 4 2 144222048 A 4 X 15 2 144227433 G 4 X 24 2 144229491 C 4 X 10 2 144236999 A 3 X 7 2 144245866 A 2 X 6 2 144255653 G 16 X 2 2 144273379 C 3 X 7 2 144277628 A 8 X 1 2 144288675 G 0 X 8 2 144289001 G 26 X 3 2 144289949 A 3 X 6 2 144292287 T 8 X 18 2 144298262 A 1 X 16 2 144304184 C 18 X 0 2 144309425 C 3 X 6 2 144311410 T 6 X 14 2 144349222 C 14 X 0 2 144351147 G 2 X 3 2 144378957 T 11 X 18 2 144381298 T 2 X 16 2 144381926 T 4 X 5 2 144383659 G 4 X 14 2 144411680 G 3 X 1 2 144575140 G 1 X 8 2 144620019 C 1 X 14 2 144679521 C 5 X 13 2 144705091 A 16 X 2 2 144709559 C 9 X 13 2 144712405 T 2 X 22 2 144824904 A 14 X 1 2 144837697 G 10 X 2 2 144871961 A 8 X 5 2 144875463 T 19 X 1 2 144898116 A 18 X 1 2 144908063 G 16 X 1 2 144930779 C 2 X 11 2 144936521 C 24 X 2 2 144971568 T 13 X 4 2 144988291 G 13 X 0 2 145025859 C 3 X 9 2 145027335 G 7 X 15 2 145031861 A 14 X 0 2 145053196 C 16 X 1 2 145113354 G 19 X 3 2 145151894 A 2 X 17 2 145169570 A 5 X 13 2 145176335 G 3 X 8 2 145201154 C 14 X 2 2 145206455 A 5 X 9 2 145219731 A 1 X 10 2 145221869 G 2 X 8 2 145225179 A 4 X 13 2 145226540 G 3 X 5 2 145231654 T 2 X 1 2 145270373 A 2 X 6 2 145277177 G 4 X 11 2 145280403 A 2 X 15 2 145295800 A 3 X 11 2 145300197 A 2 X 6 2 145300853 G 1 X 9 2 145303523 A 4 X 15 2 145307230 G 4 X 11 2 145310686 A 2 X 12 2 145313714 C 25 X 3 2 145319265 G 14 X 0 2 145319304 C 1 X 11 2 145362430 T 9 X 3 2 145397928 G 3 X 14 2 145398577 C 5 X 10 2 145405426 T 23 X 1 2 145414015 G 9 X 0 2 145418350 C 1 X 9 2 145419143 A 0 X 1 2 145420413 C 13 X 2 2 145422995 G 18 X 3 2 145428734 C 5 X 14 2 145434376 A 11 X 6 2 145436497 A 6 X 15 2 145446649 T 27 X 0 2 145455072 T 6 X 17 2 145457885 T 1 X 7 2 145468112 A 2 X 19 2 145469524 G 1 X 16 2 145470171 G 3 X 10 2 145532901 T 22 X 3 2 145662597 G 6 X 11 2 145696880 T 23 X 3 2 145698951 A 5 X 0 2 145710115 G 15 X 2 2 145713748 C 16 X 2 2 145719546 C 29 X 4 2 145739965 T 2 X 16 2 145741498 G 23 X 1 2 145743551 G 19 X 2 2 145748352 C 3 X 8 2 145768331 T 18 X 0 2 145772094 T 11 X 1 2 145784749 T 17 X 0 2 145801311 G 23 X 4 2 145828823 C 0 X 5 2 145832335 T 2 X 11 2 145836005 C 12 X 3 2 145839416 T 13 X 2 2 145846635 C 1 X 2 2 145855267 G 4 X 13 2 145856490 C 4 X 9 2 145857605 A 4 X 1 2 145859988 T 2 X 9 2 145863756 G 7 X 11 2 145865563 A 3 X 17 2 145884566 G 21 X 1 2 145931407 T 23 X 0 2 146015209 A 4 X 0 2 146032677 A 18 X 2 2 146046099 G 1 X 0 2 146073618 C 5 X 9 2 146076016 A 19 X 3 2 146124178 T 31 X 2 2 146171548 C 1 X 3 2 146179668 G 5 X 15 2 146179835 G 1 X 17 2 146184812 T 1 X 2 2 146187311 A 4 X 14 2 146195643 G 3 X 15 2 146204336 G 3 X 15 2 146205371 T 5 X 21 2 146219526 T 7 X 0 2 146267505 T 32 X 4 2 146272454 A 3 X 5 2 146283769 T 11 X 1 2 146285707 T 17 X 1 2 146298985 A 13 X 2 2 146300670 G 17 X 4 2 146308392 C 20 X 1 2 146311392 C 22 X 3 2 146353160 C 13 X 0 2 146364393 T 12 X 3 2 146386999 A 16 X 7 2 146409914 T 3 X 8 2 146413224 A 11 X 1 2 146413529 A 6 X 1 2 146449066 G 3 X 7 2 146458388 G 2 X 9 2 146530564 T 20 X 0 2 146532095 A 14 X 4 2 146535985 C 8 X 3 2 146543509 C 19 X 0 2 146543528 A 16 X 0 2 146549143 C 7 X 0 2 146551606 C 21 X 4 2 146567172 G 15 X 0 2 146576983 T 15 X 1 2 146580810 T 5 X 3 2 146605066 G 9 X 5 2 146634694 T 18 X 2 2 146639406 T 3 X 6 2 146642368 C 5 X 13 2 146655551 A 4 X 17 2 146667266 G 8 X 1 2 146667672 G 6 X 1 2 146698598 T 14 X 1 2 146701545 A 6 X 9 2 146719770 T 15 X 2 2 146747361 T 15 X 2 2 146750207 A 7 X 2 2 146790675 T 10 X 0 2 146805296 T 6 X 18 2 146826333 A 5 X 18 2 146829792 G 6 X 15 2 146868543 C 22 X 1 2 146869784 T 15 X 1 2 146966212 C 3 X 12 2 146993520 T 10 X 0 2 147006445 G 19 X 3 2 147185003 T 6 X 1 2 147341270 T 5 X 9 2 147465520 T 9 X 0 2 147474438 T 7 X 0 2 147479646 T 13 X 1 2 147479960 T 8 X 1 2 147579732 A 0 X 10 2 147699049 C 0 X 0 2 147825934 C 3 X 2 2 147848288 A 7 X 2 2 147871040 C 23 X 1 2 147881511 A 0 X 6 2 147891055 G 25 X 1 2 147956330 T 12 X 2 2 147959431 T 24 X 2 2 147961806 T 11 X 0 2 147974486 C 4 X 7 2 147986022 T 6 X 11 2 147988388 C 5 X 0 2 148006803 T 15 X 1 2 148008482 T 12 X 2 2 148020612 G 21 X 0 2 148024137 T 13 X 2 2 148028478 A 4 X 20 2 148038171 G 1 X 3 2 148041641 C 18 X 0 2 148044123 T 17 X 4 2 148044326 T 12 X 0 2 148047726 G 23 X 2 2 148049846 T 13 X 2 2 148053770 A 13 X 2 2 148074080 G 7 X 1 2 148077980 C 2 X 2 2 148078161 G 6 X 6 2 148081257 C 0 X 7 2 148081923 C 4 X 9 2 148083270 C 4 X 7 2 148083310 A 3 X 7 2 148094250 T 3 X 20 2 148094876 A 19 X 3 2 148095538 G 14 X 1 2 148096376 C 16 X 0 2 148110850 C 1 X 9 2 148120385 T 12 X 2 2 148120611 C 17 X 0 2 148124217 G 11 X 3 2 148128627 A 13 X 1 2 148137538 A 15 X 6 2 148148989 G 20 X 1 2 148151192 G 13 X 0 2 148153301 A 2 X 2 2 148177849 C 8 X 19 2 148208405 C 21 X 0 2 148211934 C 16 X 1 2 148222202 T 13 X 3 2 148233377 T 21 X 2 2 148236938 A 4 X 1 2 148247558 A 5 X 2 2 148249827 A 16 X 1 2 148251176 C 10 X 1 2 148254649 C 10 X 2 2 148257805 T 2 X 0 2 148271667 C 26 X 3 2 148275947 T 12 X 5 2 148277741 T 16 X 0 2 148279849 A 25 X 2 2 148281992 A 22 X 3 2 148291169 C 16 X 1 2 148295288 C 19 X 2 2 148296004 G 0 X 8 2 148311713 C 17 X 1 2 148315508 G 1 X 7 2 148347893 G 7 X 19 2 148396618 G 15 X 1 2 148406916 C 6 X 0 2 148420323 A 3 X 12 2 148421290 T 17 X 1 2 148427533 G 15 X 2 2 148456181 G 11 X 2 2 148482242 A 17 X 1 2 148492796 G 16 X 1 2 148510088 A 14 X 0 2 148546010 T 12 X 2 2 148555454 A 3 X 11 2 148568873 C 5 X 10 2 148569634 T 2 X 4 2 148587088 T 4 X 0 2 148589690 G 10 X 0 2 148592410 C 1 X 0 2 148594741 A 10 X 1 2 148603320 G 1 X 1 2 148608713 T 2 X 11 2 148644327 A 2 X 7 2 148647819 C 1 X 6 2 148693854 T 6 X 8 2 148698999 C 12 X 2 2 148699752 T 3 X 12 2 148706100 A 2 X 13 2 148710180 T 7 X 0 2 148710310 T 3 X 0 2 148725247 T 6 X 10 2 148726901 G 3 X 4 2 148731276 C 1 X 5 2 148732425 C 0 X 4 2 148755125 T 5 X 20 2 148762830 T 23 X 3 2 148769085 C 3 X 7 2 148780486 G 3 X 8 2 148789865 G 13 X 0 2 148805261 A 10 X 0 2 148806472 C 28 X 2 2 148810373 G 1 X 9 2 148816510 T 12 X 1 2 148827075 A 1 X 3 2 148835599 T 7 X 1 2 148867516 A 38 X 0 2 148870447 T 22 X 1 2 148871093 G 3 X 9 2 148871850 G 0 X 5 2 148877307 A 6 X 1 2 148903644 A 5 X 0 2 148946701 C 5 X 9 2 148998567 C 15 X 3 2 149003798 C 1 X 9 2 149008533 G 1 X 1 2 149011070 T 3 X 24 2 149012873 G 7 X 8 2 149013245 C 0 X 9 2 149015524 G 1 X 8 2 149021883 A 0 X 13 2 149022240 C 5 X 6 2 149022327 G 27 X 1 2 149027309 C 2 X 15 2 149028105 A 2 X 20 2 149029762 C 4 X 13 2 149040328 A 1 X 26 2 149042686 C 0 X 4 2 149052880 C 5 X 8 2 149058261 C 3 X 0 2 149062107 A 0 X 20 2 149062495 G 27 X 3 2 149063461 A 1 X 12 2 149066486 G 8 X 17 2 149071771 G 7 X 0 2 149072767 C 9 X 1 2 149074524 G 7 X 1 2 149074950 T 35 X 2 2 149108987 G 5 X 22 2 149109677 G 1 X 8 2 149110555 A 28 X 2 2 149124597 A 4 X 17 2 149126426 G 5 X 19 2 149128658 C 2 X 13 2 149132238 C 2 X 17 2 149135330 C 4 X 19 2 149136965 T 2 X 8 2 149143925 G 0 X 12 2 149144152 G 6 X 24 2 149170158 T 1 X 6 2 149170574 A 2 X 17 2 149174050 G 0 X 13 2 149174808 T 5 X 13 2 149175064 G 2 X 28 2 149193888 G 3 X 0 2 149203548 C 0 X 10 2 149207238 C 2 X 37 2 149219118 A 2 X 17 2 149222841 G 6 X 11 2 149253135 G 2 X 10 2 149264158 C 4 X 0 2 149268396 C 18 X 4 2 149274744 T 5 X 1 2 149276573 T 19 X 3 2 149277251 A 27 X 2 2 149277870 T 24 X 1 2 149278794 A 38 X 5 2 149306243 T 3 X 7 2 149308590 A 1 X 25 2 149320465 T 32 X 2 2 149359999 C 1 X 18 2 149362679 C 1 X 15 2 149365982 A 7 X 2 2 149369765 T 9 X 1 2 149370188 G 3 X 11 2 149376024 G 6 X 22 2 149376074 C 2 X 12 2 149376088 T 5 X 10 2 149382019 A 3 X 9 2 149395582 G 2 X 11 2 149505367 A 4 X 15 2 149512182 A 2 X 5 2 149523803 T 1 X 6 2 149525851 A 17 X 0 2 149533704 T 2 X 9 2 149539656 C 3 X 11 2 149539691 G 3 X 19 2 149540268 G 7 X 0 2 149543398 G 4 X 15 2 149564379 G 2 X 0 2 149570395 A 0 X 1 2 149579223 T 0 X 18 2 149585187 T 1 X 15 2 149602287 G 3 X 3 2 149619239 G 27 X 0 2 149641703 G 4 X 13 2 149648354 A 1 X 15 2 149649648 T 27 X 5 2 149653835 C 20 X 3 2 149654332 C 23 X 6 2 149654875 T 22 X 1 2 149667989 A 30 X 0 2 149668901 T 7 X 25 2 149671668 G 3 X 14 2 149676757 C 12 X 0 2 149694316 A 29 X 2 2 149697499 C 21 X 0 2 149702705 A 32 X 2 2 149707204 C 21 X 2 2 149707876 T 32 X 0 2 149710970 C 13 X 1 2 149711091 T 6 X 0 2 149715013 A 25 X 2 2 149715451 A 20 X 1 2 149716126 C 23 X 1 2 149718981 G 23 X 4 2 149721070 G 24 X 2 2 149721085 C 31 X 1 2 149723163 A 31 X 2 2 149723675 T 30 X 3 2 149724520 T 30 X 3 2 149729505 T 35 X 1 2 149740579 A 13 X 0 2 149749730 G 5 X 1 2 149754535 T 23 X 1 2 149754924 G 5 X 1 2 149754931 C 3 X 0 2 149754957 C 10 X 0 2 149760742 A 2 X 10 2 149768608 C 6 X 22 2 149771587 G 3 X 15 2 149781577 T 8 X 25 2 149782380 A 4 X 23 2 149794349 C 2 X 8 2 149810621 G 21 X 1 2 149812490 T 26 X 2 2 149818458 A 8 X 0 2 149823171 A 13 X 1 2 149828946 C 6 X 26 2 149829629 G 19 X 0 2 149860376 G 10 X 0 2 149860625 G 16 X 0 2 149873613 C 1 X 8 2 149875234 G 0 X 0 2 149878049 C 23 X 1 2 149904611 A 5 X 10 2 149904632 G 3 X 17 2 149904858 G 1 X 12 2 149911636 T 2 X 7 2 149956156 T 7 X 28 2 150012892 G 3 X 0 2 150047773 A 1 X 2 2 150099540 C 0 X 7 2 150200371 A 34 X 2 2 150209889 A 0 X 11 2 150224602 G 37 X 0 2 150312086 C 26 X 2 2 150315570 G 4 X 14 2 150330805 C 0 X 5 2 150338228 T 25 X 2 2 150348589 C 36 X 3 2 150366592 G 2 X 18 2 150394107 A 30 X 2 2 150406681 G 2 X 23 2 150409247 T 21 X 3 2 150411817 T 32 X 5 2 150448885 G 34 X 1 2 150455719 G 20 X 3 2 150456670 G 26 X 1 2 150486016 A 30 X 2 2 150498222 C 0 X 8 2 150501289 G 7 X 0 2 150520451 T 2 X 6 2 150522726 T 2 X 3 2 150531142 C 1 X 1 2 150551747 T 5 X 20 2 150553443 C 3 X 6 2 150554480 C 3 X 17 2 150557129 A 4 X 17 2 150557933 C 3 X 18 2 150560872 G 4 X 29 2 150572303 G 3 X 15 2 150574004 A 0 X 9 2 150587550 G 0 X 8 2 150593576 A 3 X 28 2 150594555 A 2 X 17 2 150599785 A 5 X 28 2 150608786 A 16 X 2 2 150622028 C 39 X 6 2 150629109 T 22 X 2 2 150645299 A 1 X 11 2 150645896 G 32 X 0 2 150656268 G 11 X 2 2 150666745 G 22 X 4 2 150676710 C 22 X 1 2 150730178 A 29 X 3 2 150738112 A 16 X 1 2 150741454 C 20 X 2 2 150751242 C 27 X 5 2 150756048 C 16 X 2 2 150761478 C 7 X 0 2 150768466 T 6 X 1 2 150773366 C 27 X 4 2 150774929 G 20 X 3 2 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153890193 A 3 X 9 2 153897260 C 4 X 7 2 153908853 A 22 X 0 2 153935462 T 2 X 13 2 153935846 C 3 X 24 2 153936478 T 23 X 1 2 153936629 C 0 X 16 2 153939160 A 0 X 15 2 153940865 G 2 X 15 2 153955909 A 2 X 12 2 153955943 A 3 X 22 2 153984909 T 17 X 2 2 154006673 A 2 X 3 2 154029011 T 10 X 0 2 154041011 T 9 X 2 2 154044307 G 28 X 4 2 154096695 T 0 X 0 2 154115783 C 3 X 8 2 154120340 G 0 X 10 2 154126068 T 3 X 1 2 154140788 G 4 X 1 2 154141810 A 5 X 14 2 154158104 C 1 X 5 2 154162476 C 14 X 2 2 154163533 T 18 X 2 2 154177868 A 7 X 13 2 154178841 A 2 X 10 2 154187336 T 5 X 17 2 154298579 G 41 X 0 2 154466156 T 1 X 14 2 154549011 A 15 X 1 2 154550967 T 27 X 0 2 154651379 T 9 X 1 2 154902265 T 2 X 1 2 154907471 C 25 X 0 2 154940621 G 0 X 13 2 154983159 A 3 X 19 2 155002720 A 4 X 7 2 155028348 A 21 X 2 2 155029616 G 0 X 15 2 155030772 G 33 X 5 2 155056180 A 3 X 8 2 155056356 T 23 X 3 2 155061845 C 33 X 1 2 155066175 C 2 X 13 2 155067474 C 0 X 3 2 155070086 C 2 X 2 2 155070556 A 0 X 13 2 155072171 T 1 X 15 2 155085875 G 5 X 17 2 155097057 G 3 X 21 2 155100776 T 13 X 0 2 155104677 C 10 X 1 2 155107285 A 1 X 17 2 155107869 T 29 X 1 2 155264784 T 19 X 0 2 155330311 T 2 X 12 2 155348481 G 1 X 14 2 155348760 C 2 X 16 2 155363442 T 6 X 21 2 155373886 T 0 X 8 2 155377551 G 5 X 17 2 155383259 C 2 X 17 2 155385020 A 7 X 24 2 155427026 G 1 X 8 2 155429074 T 10 X 23 2 155430603 A 2 X 16 2 155432534 T 1 X 0 2 155448352 C 2 X 3 2 155451028 T 3 X 3 2 155455151 T 24 X 1 2 155466512 C 3 X 22 2 155471952 G 22 X 3 2 155484516 A 2 X 13 2 155488959 G 2 X 14 2 155498364 A 16 X 1 2 155506380 T 6 X 20 2 155507438 C 2 X 20 2 155508555 T 0 X 8 2 155515623 T 1 X 11 2 155515942 C 1 X 25 2 155550784 T 2 X 24 2 155553086 C 2 X 22 2 155555439 C 2 X 16 2 155587141 T 4 X 19 2 155587915 A 2 X 13 2 155602228 T 8 X 17 2 155657866 A 1 X 11 2 155677040 A 5 X 12 2 155679209 T 1 X 2 2 155680692 T 3 X 13 2 155683589 C 0 X 2 2 155684163 C 1 X 18 2 155701983 A 5 X 10 2 155702248 G 6 X 11 2 155707258 T 2 X 16 2 155708811 C 1 X 12 2 155721303 T 0 X 6 2 155749712 G 4 X 18 2 155772083 T 4 X 19 2 155772261 G 5 X 19 2 155791478 A 5 X 24 2 155863679 G 1 X 0 2 155945884 G 0 X 9 2 155964437 A 0 X 0 2 156069911 A 1 X 16 2 156094265 A 1 X 11 2 156150939 A 2 X 7 2 156296476 G 17 X 0 2 156337051 T 3 X 30 2 156348278 T 2 X 5 2 156360803 C 0 X 7 2 156362317 A 2 X 11 2 156368053 A 4 X 12 2 156383381 A 3 X 10 2 156384204 G 2 X 12 2 156388824 G 1 X 21 2 156409917 G 12 X 0 2 156438663 C 9 X 0 2 156470438 G 23 X 2 2 156474967 G 23 X 1 2 156499350 C 24 X 1 2 156506578 T 2 X 19 2 156543433 A 14 X 2 2 156551472 G 22 X 2 2 156556727 A 22 X 3 2 156560914 A 28 X 5 2 156561314 G 10 X 0 2 156564362 C 22 X 2 2 156574846 C 1 X 10 2 156582792 G 0 X 14 2 156590888 T 6 X 15 2 156609265 C 2 X 16 2 156644350 G 3 X 7 2 156645502 G 1 X 4 2 156648515 C 1 X 6 2 156664210 T 4 X 24 2 156678431 T 4 X 26 2 156704064 G 2 X 12 2 156719912 G 15 X 2 2 156740249 A 4 X 2 2 156745714 G 5 X 0 2 156749716 T 18 X 1 2 156758893 G 4 X 14 2 156763683 C 4 X 27 2 156768836 C 5 X 16 2 156771067 G 3 X 15 2 156781500 G 24 X 0 2 156784226 T 4 X 12 2 156789731 G 3 X 5 2 156802493 C 5 X 10 2 156812043 T 3 X 8 2 156816181 A 3 X 12 2 156851746 C 0 X 0 2 156866021 C 1 X 16 2 156866310 T 4 X 13 2 156878081 C 14 X 0 2 156888389 A 2 X 17 2 156891769 C 4 X 10 2 156898532 C 0 X 1 2 156922504 G 4 X 14 2 156980083 A 0 X 1 2 157008369 A 8 X 0 2 157085636 A 10 X 0 2 157100166 T 33 X 1 2 157101154 A 17 X 2 2 157104502 G 15 X 1 2 157109103 A 13 X 4 2 157114430 A 39 X 2 2 157119132 C 29 X 5 2 157120144 G 17 X 1 2 157123770 T 18 X 1 2 157124169 C 18 X 4 2 157136800 C 30 X 4 2 157139889 A 1 X 20 2 157142529 T 25 X 3 2 157159075 T 12 X 3 2 157168298 A 1 X 13 2 157177596 C 2 X 6 2 157190918 T 25 X 3 2 157237788 G 4 X 19 2 157240908 G 4 X 18 2 157258638 T 18 X 1 2 157264729 A 2 X 9 2 157270634 A 25 X 4 2 157272488 C 32 X 5 2 157283627 G 5 X 12 2 157302845 A 2 X 12 2 157325347 C 3 X 15 2 157359773 C 5 X 7 2 157366583 G 3 X 22 2 157443553 G 19 X 2 2 157487861 C 1 X 5 2 157521072 C 16 X 0 2 157539014 C 19 X 4 2 157539080 T 4 X 2 2 157540759 G 20 X 1 2 157575554 G 19 X 0 2 157579215 G 6 X 0 2 157582204 C 18 X 0 2 157721838 T 19 X 1 2 157751058 G 24 X 1 2 157757126 A 4 X 15 2 157793395 A 13 X 2 2 157851897 G 24 X 2 2 157874664 T 12 X 1 2 157876176 T 1 X 5 2 157909163 G 0 X 3 2 158015509 T 0 X 8 2 158024895 C 1 X 8 2 158046670 A 15 X 1 2 158091347 G 12 X 4 2 158102947 T 19 X 5 2 158103213 C 41 X 1 2 158145817 T 2 X 10 2 158145913 T 22 X 1 2 158152978 C 2 X 11 2 158234231 A 1 X 11 2 158239248 C 9 X 11 2 158239873 G 4 X 22 2 158244689 G 21 X 4 2 158264969 G 25 X 3 2 158296277 C 5 X 1 2 158311690 T 19 X 0 2 158313903 C 31 X 3 2 158385633 T 3 X 27 2 158424868 C 2 X 14 2 158505635 T 2 X 18 2 158517953 A 1 X 5 2 158521532 A 1 X 17 2 158538417 T 9 X 0 2 158538642 C 2 X 10 2 158540957 G 5 X 19 2 158559244 T 15 X 1 2 158562962 A 26 X 0 2 158564905 T 29 X 3 2 158564928 G 27 X 3 2 158566070 A 20 X 2 2 158570254 A 36 X 2 2 158597727 A 3 X 9 2 158599268 C 4 X 19 2 158760524 C 1 X 13 2 158800104 A 17 X 2 2 158802488 C 32 X 2 2 158816801 A 0 X 13 2 158825233 T 2 X 17 2 158835292 T 2 X 9 2 158911614 G 4 X 20 2 158955132 G 5 X 0 2 158966243 T 3 X 7 2 158975598 A 15 X 2 2 158976255 T 1 X 21 2 159013805 T 2 X 12 2 159075157 G 24 X 1 2 159106009 T 2 X 14 2 159211891 G 0 X 17 2 159276574 A 0 X 5 2 159323087 A 1 X 36 2 159380302 G 22 X 9 2 159382565 T 8 X 6 2 159387953 G 2 X 0 2 159391405 C 4 X 1 2 159393053 C 5 X 7 2 159397964 T 14 X 10 2 159402215 G 9 X 8 2 159403074 G 17 X 11 2 159403624 G 15 X 6 2 159404322 T 7 X 9 2 159407662 C 13 X 14 2 159408862 G 17 X 9 2 159409520 G 16 X 5 2 159413475 G 7 X 16 2 159424256 T 2 X 3 2 159433185 T 5 X 3 2 159440288 A 6 X 4 2 159448030 A 0 X 0 2 159516083 G 13 X 7 2 159526312 C 6 X 4 2 159549480 T 4 X 4 2 159549506 G 6 X 16 2 159549856 G 18 X 14 2 159550668 C 13 X 10 2 159567272 G 30 X 31 2 159590988 T 25 X 4 2 159610283 A 0 X 5 2 159634983 C 11 X 22 2 159659844 G 5 X 9 2 159661600 A 30 X 27 2 159677659 C 6 X 5 2 159677974 A 29 X 11 2 159679186 T 14 X 23 2 159691184 A 31 X 18 2 159696009 T 9 X 0 2 159698958 C 20 X 0 2 159702182 G 16 X 16 2 159760629 T 8 X 2 2 159771891 C 24 X 25 2 159777155 G 39 X 11 2 159780797 A 10 X 7 2 159781169 A 10 X 4 2 159785767 G 0 X 4 2 159790488 C 17 X 6 2 159794787 C 4 X 2 2 159795669 T 17 X 7 2 159826715 T 17 X 14 2 159836734 G 9 X 6 2 159845872 G 11 X 8 2 159928470 A 15 X 14 2 159928932 A 27 X 18 2 159930373 A 13 X 15 2 159945124 T 17 X 28 2 159956782 A 21 X 23 2 159957905 T 34 X 22 2 159966733 C 14 X 14 2 159970827 C 21 X 10 2 159976527 A 21 X 13 2 159977442 T 12 X 7 2 160019516 A 14 X 25 2 160028103 A 15 X 23 2 160071803 G 13 X 18 2 160072881 A 3 X 4 2 160137972 A 26 X 9 2 160271189 T 12 X 1 2 160285701 G 0 X 2 2 160347423 A 10 X 15 2 160366399 G 5 X 8 2 160372331 A 10 X 1 2 160374543 T 0 X 13 2 160376547 A 23 X 18 2 160385639 G 2 X 3 2 160387301 C 3 X 0 2 160400626 A 26 X 16 2 160417919 G 17 X 7 2 160443142 C 16 X 4 2 160466645 T 18 X 18 2 160467302 G 40 X 13 2 160467625 A 22 X 9 2 160468561 C 2 X 1 2 160475523 T 38 X 19 2 160477070 T 31 X 11 2 160478327 C 17 X 6 2 160478374 T 14 X 3 2 160482959 T 6 X 4 2 160483487 A 6 X 4 2 160484511 A 17 X 4 2 160486859 C 14 X 12 2 160487293 C 20 X 7 2 160495356 C 23 X 15 2 160498908 A 11 X 5 2 160523227 T 11 X 18 2 160526097 C 17 X 28 2 160551757 T 32 X 7 2 160560846 G 21 X 5 2 160569616 A 14 X 5 2 160574335 C 24 X 6 2 160576352 G 23 X 9 2 160579740 A 23 X 3 2 160580095 A 31 X 18 2 160592070 T 13 X 19 2 160596969 T 28 X 12 2 160597807 G 31 X 12 2 160640327 C 6 X 4 2 160641914 T 15 X 8 2 160645681 C 32 X 14 2 160646761 C 5 X 5 2 160647064 C 19 X 11 2 160655154 G 16 X 4 2 160657016 A 13 X 0 2 160657474 G 15 X 4 2 160665980 G 28 X 11 2 160673469 A 26 X 11 2 160691194 G 1 X 7 2 160692223 T 12 X 9 2 160693259 A 15 X 10 2 160702979 A 38 X 24 2 160725056 A 57 X 0 2 160728003 G 19 X 13 2 160737726 A 28 X 24 2 160743171 A 10 X 9 2 160744392 G 17 X 4 2 160747851 G 24 X 6 2 160756969 T 28 X 15 2 160757235 C 26 X 22 2 160762882 G 6 X 4 2 160769677 G 21 X 20 2 160771541 T 21 X 18 2 160840427 T 38 X 12 2 160846528 C 31 X 9 2 160852189 G 25 X 21 2 160856251 G 24 X 10 2 160867433 G 3 X 1 2 160918789 T 29 X 8 2 160928124 G 16 X 15 2 160932364 C 13 X 7 2 160935832 G 32 X 7 2 160940150 G 17 X 13 2 160960701 C 33 X 8 2 160964167 A 9 X 7 2 161148141 T 27 X 10 2 161164260 T 10 X 10 2 161175417 C 26 X 11 2 161183541 T 27 X 21 2 161188516 A 0 X 1 2 161200375 A 11 X 10 2 161209555 A 13 X 12 2 161211011 T 0 X 16 2 161211984 G 12 X 1 2 161246129 G 16 X 8 2 161250095 A 18 X 15 2 161250462 A 36 X 15 2 161251511 T 14 X 3 2 161257702 A 5 X 3 2 161259033 C 15 X 15 2 161261418 A 25 X 17 2 161261809 A 16 X 19 2 161267110 T 18 X 20 2 161270997 G 23 X 26 2 161304011 G 0 X 2 2 161306344 C 30 X 12 2 161310472 A 19 X 26 2 161311437 C 15 X 26 2 161315007 C 22 X 24 2 161320103 A 9 X 9 2 161331026 G 17 X 20 2 161336977 A 3 X 5 2 161342174 G 24 X 21 2 161345371 T 14 X 7 2 161347824 A 22 X 15 2 161357766 C 22 X 6 2 161370108 G 12 X 13 2 161372855 T 11 X 6 2 161373223 G 7 X 10 2 161375334 T 11 X 16 2 161375767 G 13 X 12 2 161376215 A 23 X 20 2 161377429 G 28 X 18 2 161379506 T 15 X 25 2 161393830 C 10 X 3 2 161396859 G 10 X 11 2 161411174 T 17 X 20 2 161434756 A 13 X 5 2 161435845 T 16 X 11 2 161451519 T 19 X 15 2 161452333 T 12 X 17 2 161454676 T 28 X 12 2 161458863 C 27 X 17 2 161461835 C 9 X 8 2 161465275 A 26 X 20 2 161477587 C 21 X 20 2 161487406 A 14 X 8 2 161488092 A 31 X 11 2 161497422 C 21 X 12 2 161590078 A 21 X 4 2 161591458 T 14 X 0 2 161593766 A 40 X 20 2 161595841 T 12 X 5 2 161596546 C 17 X 14 2 161600892 T 16 X 4 2 161602563 A 17 X 7 2 161602832 T 11 X 2 2 161608089 C 28 X 12 2 161621912 G 6 X 2 2 161622302 G 17 X 19 2 161632638 T 37 X 12 2 161636401 T 24 X 12 2 161638610 C 6 X 2 2 161641793 A 7 X 3 2 161641849 T 12 X 2 2 161645490 A 22 X 23 2 161650413 C 36 X 17 2 161651020 G 24 X 12 2 161658178 G 27 X 14 2 161660080 C 27 X 20 2 161662350 C 15 X 9 2 161662623 C 7 X 0 2 161692671 C 6 X 2 2 161693751 C 27 X 16 2 161700058 T 9 X 5 2 161821540 G 19 X 13 2 161843507 T 54 X 13 2 161843796 G 48 X 64 2 161843891 A 123 X 155 2 161843960 T 151 X 124 2 161844514 T 21 X 22 2 161844678 G 64 X 19 2 161845335 T 52 X 19 2 161845792 G 8 X 4 2 161846427 C 33 X 47 2 161846780 A 10 X 3 2 161846874 C 23 X 12 2 161869522 C 15 X 5 2 161877765 T 21 X 7 2 161878523 A 26 X 6 2 161915480 C 38 X 22 2 161953966 C 17 X 10 2 161961033 C 13 X 28 2 161965682 T 16 X 21 2 161968610 A 14 X 10 2 161969523 C 29 X 10 2 162017329 A 23 X 15 2 162037997 G 0 X 8 2 162038368 A 22 X 13 2 162055172 A 18 X 11 2 162065926 A 21 X 8 2 162074651 C 24 X 12 2 162094443 G 30 X 8 2 162094899 G 13 X 21 2 162123241 A 10 X 1 2 162123291 T 20 X 25 2 162139634 C 16 X 19 2 162145244 T 11 X 3 2 162223936 G 20 X 17 2 162282440 G 6 X 15 2 162343573 T 18 X 20 2 162366271 A 14 X 12 2 162375301 A 15 X 15 2 162399301 G 18 X 11 2 162400334 C 25 X 11 2 162407173 A 11 X 9 2 162414100 A 18 X 15 2 162433469 A 21 X 20 2 162440853 A 28 X 7 2 162441411 A 30 X 2 2 162465810 A 21 X 10 2 162481031 A 16 X 23 2 162482049 G 22 X 15 2 162486778 G 30 X 5 2 162488129 A 17 X 14 2 162493457 C 15 X 22 2 162499016 C 11 X 8 2 162621632 G 17 X 24 2 162630242 T 13 X 9 2 162637843 T 1 X 3 2 162646788 C 20 X 16 2 162652632 G 10 X 26 2 162661284 T 13 X 18 2 162666270 C 12 X 12 2 162672435 G 10 X 7 2 162732626 A 22 X 0 2 162764473 T 11 X 6 2 162804451 C 19 X 10 2 162834932 G 29 X 14 2 162859462 T 21 X 0 2 162885285 G 17 X 2 2 162944189 T 18 X 1 2 163134349 A 0 X 0 2 163217647 T 15 X 2 2 163332364 C 19 X 10 2 163336692 A 14 X 5 2 163358707 C 6 X 3 2 163382432 T 13 X 8 2 163386587 A 12 X 14 2 163390148 T 6 X 15 2 163390576 G 8 X 4 2 163390628 G 11 X 8 2 163396220 C 13 X 12 2 163400072 C 11 X 11 2 163408058 T 12 X 3 2 163408869 G 14 X 14 2 163409085 T 19 X 5 2 163416014 C 10 X 6 2 163417112 G 12 X 19 2 163418065 A 12 X 4 2 163419041 A 12 X 13 2 163428428 C 14 X 8 2 163433642 C 3 X 12 2 163438774 C 11 X 16 2 163483337 A 10 X 14 2 163500705 C 10 X 15 2 163527370 C 11 X 15 2 163528059 T 12 X 12 2 163528347 A 16 X 10 2 163535262 C 3 X 6 2 163540582 T 6 X 2 2 163543405 G 16 X 2 2 163547708 T 21 X 4 2 163565876 G 8 X 3 2 163569800 C 12 X 6 2 163583709 A 27 X 10 2 163594596 C 2 X 0 2 163597420 T 7 X 3 2 163601544 C 16 X 5 2 163601736 T 11 X 7 2 163618224 G 10 X 15 2 163631477 C 3 X 1 2 163637018 C 18 X 2 2 163672278 G 8 X 6 2 163672708 A 5 X 1 2 163675105 G 27 X 13 2 163681666 A 7 X 3 2 163684067 A 26 X 6 2 163708737 G 5 X 5 2 163715167 G 20 X 14 2 163716216 C 12 X 2 2 163815132 A 33 X 9 2 163947608 G 15 X 3 2 164017814 G 19 X 10 2 164086637 A 4 X 0 2 164187915 A 0 X 8 2 164213777 A 2 X 13 2 164295168 G 4 X 14 2 164310063 C 19 X 6 2 164347524 T 18 X 2 2 164376003 T 2 X 16 2 164408593 T 16 X 12 2 164436500 C 5 X 5 2 164474775 A 5 X 1 2 164619937 G 7 X 10 2 164662546 C 8 X 0 2 164700805 C 0 X 0 2 164719161 A 0 X 9 2 164724522 G 6 X 6 2 164748100 T 1 X 20 2 164848835 T 8 X 0 2 164862306 T 2 X 2 2 164871261 A 10 X 13 2 164875459 A 13 X 17 2 164888366 C 9 X 5 2 164888871 T 6 X 2 2 164895005 C 6 X 15 2 164903448 T 15 X 16 2 164911251 G 7 X 10 2 164927274 T 16 X 7 2 164935428 C 4 X 2 2 164994967 G 10 X 9 2 165020317 A 13 X 9 2 165022321 A 13 X 12 2 165028524 T 5 X 6 2 165053297 G 12 X 7 2 165054144 G 5 X 4 2 165057356 T 3 X 8 2 165059342 C 17 X 16 2 165060801 T 11 X 8 2 165064078 T 16 X 15 2 165127877 T 9 X 11 2 165145678 C 30 X 7 2 165145730 C 8 X 0 2 165170545 C 26 X 10 2 165170677 T 20 X 11 2 165176513 A 21 X 7 2 165178077 T 12 X 6 2 165189723 T 6 X 2 2 165199359 C 9 X 5 2 165275829 A 10 X 21 2 165281173 T 11 X 16 2 165285708 T 13 X 13 2 165288848 A 6 X 15 2 165304277 C 10 X 10 2 165311991 T 8 X 2 2 165312413 T 6 X 12 2 165316867 C 5 X 0 2 165327297 T 4 X 2 2 165338594 T 6 X 12 2 165348526 C 6 X 4 2 165358627 T 13 X 12 2 165370636 C 12 X 13 2 165382183 G 6 X 15 2 165413963 T 6 X 7 2 165427868 A 26 X 14 2 165428919 A 9 X 0 2 165446023 G 7 X 15 2 165461252 A 13 X 3 2 165469937 C 2 X 1 2 165477185 A 10 X 0 2 165482673 A 12 X 5 2 165486534 T 8 X 8 2 165493720 A 27 X 6 2 165500190 A 3 X 0 2 165501695 C 12 X 3 2 165501898 A 16 X 5 2 165509493 C 25 X 7 2 165512712 A 15 X 9 2 165513189 T 20 X 7 2 165515099 T 17 X 3 2 165517714 A 27 X 6 2 165518373 G 14 X 5 2 165528614 C 14 X 1 2 165536463 A 16 X 5 2 165622550 C 6 X 3 2 165626749 T 14 X 3 2 165633111 C 16 X 2 2 165641271 G 20 X 4 2 165646543 G 17 X 4 2 165658691 T 16 X 6 2 165664642 T 18 X 6 2 165674563 G 16 X 7 2 165681037 A 5 X 10 2 165686225 T 10 X 12 2 165704241 T 20 X 8 2 165704473 T 16 X 6 2 165709814 C 14 X 9 2 165711613 G 16 X 5 2 165713489 G 3 X 4 2 165714863 C 18 X 7 2 165717741 T 12 X 2 2 165717847 A 11 X 5 2 165726488 C 28 X 11 2 165767125 A 11 X 4 2 165807822 C 25 X 6 2 165822528 T 9 X 6 2 165848364 T 17 X 8 2 165852548 T 7 X 12 2 165854654 C 7 X 9 2 165869857 T 15 X 14 2 165874410 A 2 X 2 2 165874590 C 11 X 8 2 165878101 A 7 X 15 2 165893374 A 18 X 12 2 165898467 A 3 X 9 2 165900867 A 11 X 6 2 165902099 C 15 X 16 2 165916872 T 1 X 6 2 165938064 T 11 X 11 2 165962535 T 19 X 6 2 165967399 A 9 X 14 2 165974053 T 5 X 4 2 165988141 C 15 X 5 2 165989607 T 3 X 5 2 165998723 G 0 X 7 2 166027870 T 5 X 5 2 166031498 A 7 X 2 2 166070542 C 15 X 5 2 166073679 T 19 X 11 2 166081944 G 14 X 4 2 166132692 T 15 X 7 2 166171452 T 18 X 18 2 166174562 A 15 X 11 2 166179445 A 5 X 14 2 166180886 C 6 X 11 2 166183432 G 20 X 4 2 166194216 C 14 X 6 2 166195187 T 0 X 4 2 166198477 A 21 X 9 2 166200734 G 13 X 6 2 166226096 T 10 X 10 2 166239131 T 20 X 0 2 166259262 G 10 X 9 2 166317926 C 17 X 10 2 166360498 C 22 X 5 2 166363948 T 3 X 5 2 166365964 A 17 X 4 2 166381083 C 17 X 8 2 166389256 A 11 X 7 2 166410600 C 19 X 8 2 166427728 A 19 X 8 2 166430918 T 10 X 4 2 166436001 G 14 X 11 2 166440064 T 21 X 12 2 166547435 A 5 X 11 2 166566639 T 11 X 6 2 166576067 A 9 X 19 2 166581433 A 6 X 11 2 166590024 C 6 X 12 2 166593854 G 11 X 9 2 166596370 C 13 X 11 2 166597371 G 20 X 9 2 166598077 C 9 X 3 2 166601215 G 21 X 5 2 166604277 T 18 X 9 2 166608012 G 21 X 9 2 166608740 A 7 X 2 2 166610540 A 14 X 10 2 166610709 G 16 X 5 2 166612480 G 14 X 16 2 166617693 C 15 X 4 2 166618846 T 20 X 5 2 166619796 A 21 X 6 2 166621908 G 17 X 3 2 166623029 A 14 X 8 2 166628551 A 13 X 1 2 166635793 C 16 X 9 2 166636030 T 14 X 10 2 166642663 C 18 X 5 2 166645718 G 7 X 7 2 166663573 T 7 X 9 2 166667451 A 11 X 1 2 166688023 T 4 X 5 2 166703130 A 5 X 2 2 166707794 T 6 X 0 2 166708426 G 13 X 4 2 166708630 G 13 X 6 2 166708983 G 15 X 5 2 166708988 C 15 X 6 2 166711703 C 16 X 5 2 166711838 C 21 X 8 2 166712191 A 19 X 7 2 166722909 A 21 X 7 2 166733754 C 10 X 4 2 166736854 G 11 X 2 2 166741064 T 9 X 3 2 166742457 A 13 X 4 2 166746941 C 17 X 9 2 166756706 T 14 X 1 2 166766468 T 9 X 1 2 166768583 A 13 X 5 2 166775243 G 5 X 3 2 166784512 C 16 X 5 2 166786922 A 15 X 10 2 166792563 C 28 X 5 2 166794548 C 21 X 10 2 166804090 T 16 X 13 2 166805536 T 17 X 2 2 166813092 T 25 X 7 2 166833578 C 21 X 8 2 166845580 T 1 X 0 2 166887299 C 0 X 9 2 166910623 T 24 X 4 2 166913510 C 4 X 1 2 166924016 G 21 X 3 2 166955425 T 10 X 5 2 166957515 C 13 X 5 2 166958319 A 18 X 5 2 166988056 C 8 X 1 2 166992654 T 21 X 9 2 166994452 A 11 X 8 2 167005759 T 5 X 9 2 167023330 C 7 X 3 2 167024948 G 16 X 10 2 167029195 C 14 X 1 2 167030656 G 16 X 7 2 167035198 A 13 X 5 2 167042219 G 7 X 3 2 167048987 T 14 X 6 2 167059459 T 7 X 3 2 167064388 A 20 X 11 2 167073402 G 14 X 5 2 167079316 G 12 X 1 2 167080689 G 15 X 9 2 167202122 T 22 X 10 2 167210871 C 9 X 12 2 167232551 C 3 X 9 2 167232970 A 9 X 17 2 167247435 G 0 X 7 2 167250864 A 1 X 0 2 167258739 C 3 X 1 2 167281235 G 17 X 14 2 167294165 T 6 X 15 2 167294259 T 16 X 17 2 167294670 C 6 X 4 2 167300327 T 10 X 25 2 167303902 G 12 X 7 2 167314738 T 9 X 12 2 167336150 G 6 X 10 2 167343808 A 10 X 15 2 167391517 A 12 X 10 2 167404619 T 9 X 10 2 167412098 A 4 X 9 2 167690595 C 11 X 2 2 167725510 A 2 X 0 2 167728565 T 19 X 9 2 167774301 A 24 X 5 2 167783314 A 16 X 10 2 167787286 G 15 X 8 2 167804767 G 8 X 0 2 167811835 A 13 X 3 2 167833977 T 9 X 2 2 167862200 C 19 X 9 2 167883895 A 10 X 0 2 167902961 A 9 X 14 2 167967194 T 8 X 14 2 167986994 C 11 X 9 2 168020672 C 24 X 4 2 168025752 G 6 X 6 2 168144154 T 4 X 4 2 168219293 A 2 X 1 2 168244508 A 11 X 12 2 168250273 G 2 X 20 2 168251054 C 12 X 12 2 168272769 T 10 X 13 2 168291374 G 13 X 14 2 168301270 A 8 X 0 2 168311018 T 3 X 8 2 168315414 G 6 X 2 2 168363667 C 28 X 21 2 168382729 T 8 X 10 2 168419507 A 7 X 15 2 168443177 T 12 X 7 2 168527371 T 13 X 12 2 168544303 T 5 X 16 2 168556674 G 15 X 9 2 168557481 A 6 X 15 2 168565023 A 4 X 7 2 168604628 T 10 X 9 2 168606194 A 7 X 14 2 168614449 C 9 X 10 2 168650099 T 7 X 7 2 168665124 T 2 X 0 2 168668176 G 11 X 6 2 168669607 A 12 X 8 2 168678297 G 15 X 5 2 168679498 T 3 X 4 2 168686913 A 9 X 8 2 168695474 C 18 X 7 2 168696551 C 23 X 9 2 168822521 T 3 X 8 2 168825142 G 3 X 8 2 168828838 C 8 X 6 2 168830957 G 10 X 8 2 168831076 T 10 X 3 2 168846701 C 9 X 20 2 168851397 G 27 X 11 2 168862366 C 11 X 4 2 168886677 G 18 X 1 2 168890909 G 4 X 8 2 168902107 T 5 X 4 2 168906555 T 3 X 2 2 168906793 A 20 X 7 2 168912397 G 9 X 11 2 168913298 T 10 X 6 2 168914777 C 9 X 19 2 168980344 G 2 X 10 2 169005331 G 11 X 4 2 169027353 A 1 X 2 2 169028566 T 1 X 2 2 169037196 A 13 X 13 2 169047377 T 9 X 8 2 169087548 T 4 X 13 2 169098332 G 7 X 11 2 169098885 C 8 X 7 2 169109065 A 14 X 8 2 169109285 A 12 X 8 2 169110261 G 7 X 0 2 169117369 A 6 X 6 2 169156165 T 0 X 13 2 169174139 G 8 X 7 2 169179767 C 16 X 5 2 169207486 T 25 X 11 2 169209982 T 21 X 8 2 169213641 A 5 X 1 2 169218865 G 19 X 2 2 169227108 C 4 X 4 2 169234105 A 17 X 9 2 169234837 A 1 X 4 2 169243241 A 5 X 4 2 169260471 C 11 X 12 2 169335993 A 15 X 8 2 169338617 G 16 X 10 2 169343659 T 14 X 0 2 169362189 A 14 X 13 2 169377165 T 9 X 9 2 169382027 A 8 X 0 2 169391195 G 4 X 1 2 169393890 A 11 X 2 2 169408309 G 13 X 6 2 169409188 A 11 X 3 2 169409489 A 3 X 1 2 169411885 T 15 X 3 2 169415562 C 23 X 8 2 169428007 T 3 X 9 2 169430078 A 14 X 11 2 169461549 T 4 X 8 2 169489095 T 8 X 2 2 169490708 T 20 X 10 2 169504422 T 15 X 3 2 169506753 T 19 X 1 2 169510728 C 29 X 10 2 169515616 C 18 X 7 2 169565862 A 11 X 14 2 169609755 A 4 X 4 2 169617159 G 7 X 8 2 169632462 G 11 X 11 2 169641875 G 20 X 9 2 169671563 A 25 X 6 2 169672466 T 18 X 6 2 169684608 T 20 X 10 2 169759756 C 8 X 3 2 169787490 C 18 X 7 2 169790147 A 7 X 6 2 169796180 G 14 X 14 2 169797316 A 9 X 2 2 169797364 T 6 X 9 2 169800529 A 11 X 8 2 169807245 A 11 X 16 2 169824664 C 10 X 15 2 169832048 T 1 X 1 2 169846640 T 1 X 10 2 169855047 C 13 X 8 2 169899055 A 8 X 12 2 169979760 G 2 X 22 2 169980236 A 11 X 10 2 169980322 T 5 X 0 2 169989174 T 12 X 8 2 169997602 C 17 X 5 2 170005283 A 2 X 1 2 170012325 A 16 X 10 2 170017419 G 4 X 3 2 170025142 G 10 X 13 2 170034791 T 17 X 3 2 170043642 A 5 X 3 2 170044783 G 5 X 11 2 170098889 T 0 X 0 2 170103637 T 1 X 3 2 170122505 G 12 X 7 2 170125732 C 0 X 1 2 170165509 T 9 X 3 2 170175156 T 5 X 10 2 170199957 G 19 X 10 2 170212466 G 7 X 4 2 170217092 C 7 X 6 2 170220624 G 11 X 12 2 170221051 G 6 X 1 2 170221334 G 13 X 4 2 170232299 T 7 X 4 2 170233845 A 10 X 2 2 170233891 C 18 X 7 2 170238203 T 15 X 4 2 170246553 T 14 X 8 2 170247672 C 17 X 5 2 170249022 C 24 X 11 2 170279986 C 7 X 2 2 170307459 G 22 X 10 2 170311750 A 13 X 2 2 170315884 A 12 X 1 2 170316971 G 15 X 5 2 170318645 A 16 X 8 2 170322902 A 16 X 8 2 170324834 T 6 X 7 2 170331756 G 7 X 5 2 170332355 C 10 X 13 2 170340165 T 5 X 5 2 170340941 C 15 X 12 2 170346240 T 9 X 17 2 170347615 C 2 X 8 2 170352548 T 6 X 4 2 170353620 A 1 X 6 2 170366189 C 1 X 1 2 170366244 A 2 X 4 2 170383847 C 15 X 1 2 170426780 A 18 X 10 2 170473612 T 0 X 1 2 170518339 A 16 X 5 2 170575684 C 11 X 0 2 170584091 G 5 X 3 2 170587788 T 1 X 9 2 170588851 A 13 X 0 2 170597189 A 6 X 2 2 170611081 A 17 X 7 2 170626302 G 4 X 1 2 170636035 A 33 X 7 2 170647502 G 3 X 7 2 170660753 C 9 X 9 2 170664321 A 5 X 7 2 170669130 C 21 X 7 2 170670825 G 10 X 8 2 170671090 T 22 X 7 2 170672984 C 32 X 3 2 170674919 G 1 X 3 2 170675782 C 15 X 19 2 170676361 T 12 X 13 2 170677830 G 9 X 10 2 170682855 A 7 X 14 2 170683690 C 29 X 7 2 170690235 T 8 X 3 2 170694821 C 1 X 7 2 170697218 C 15 X 10 2 170697456 A 6 X 10 2 170701193 G 1 X 8 2 170701411 A 23 X 13 2 170703233 G 13 X 2 2 170705195 T 4 X 0 2 170706255 C 1 X 3 2 170708780 C 17 X 13 2 170709307 T 15 X 14 2 170711136 G 3 X 5 2 170782574 G 22 X 9 2 170794458 T 9 X 14 2 170795805 G 17 X 4 2 170796420 C 20 X 7 2 170800579 A 20 X 6 2 170803210 C 12 X 3 2 170808226 T 8 X 4 2 170810336 G 19 X 5 2 170819908 C 4 X 4 2 170847628 C 8 X 13 2 170857471 A 16 X 12 2 170857728 G 8 X 6 2 170858837 A 8 X 6 2 170858875 C 8 X 2 2 170861216 A 15 X 8 2 170861390 C 4 X 9 2 170861434 T 7 X 7 2 170879688 C 13 X 14 2 170880879 A 4 X 10 2 170888691 G 9 X 7 2 170891110 A 12 X 0 2 170891966 T 2 X 0 2 170893045 T 8 X 13 2 170896673 T 8 X 15 2 170898560 T 14 X 8 2 170905484 C 12 X 18 2 170913944 G 11 X 12 2 170918009 G 18 X 4 2 170935524 T 6 X 3 2 171031257 G 4 X 0 2 171046760 T 0 X 3 2 171065363 C 19 X 14 2 171066919 C 8 X 8 2 171068777 T 4 X 4 2 171081716 C 10 X 4 2 171082796 T 5 X 6 2 171094311 G 8 X 5 2 171096074 C 17 X 6 2 171110867 C 12 X 12 2 171117747 A 4 X 5 2 171121131 A 12 X 3 2 171122005 C 3 X 0 2 171141399 T 13 X 18 2 171146836 G 10 X 8 2 171152426 A 12 X 11 2 171156277 A 17 X 5 2 171169771 A 14 X 6 2 171170121 G 15 X 7 2 171224787 T 7 X 2 2 171231651 G 10 X 8 2 171244459 C 3 X 9 2 171276482 G 0 X 0 2 171282351 T 5 X 7 2 171354097 A 1 X 12 2 171376398 G 4 X 7 2 171379754 G 2 X 4 2 171386910 T 1 X 0 2 171392801 C 4 X 0 2 171396727 C 13 X 7 2 171400159 C 8 X 7 2 171429978 G 4 X 12 2 171451591 A 7 X 0 2 171453609 A 14 X 5 2 171489170 G 3 X 1 2 171489336 G 0 X 1 2 171491215 A 14 X 6 2 171493702 G 1 X 1 2 171498237 C 13 X 2 2 171507094 A 5 X 23 2 171515618 A 5 X 2 2 171518866 G 22 X 12 2 171534732 G 10 X 1 2 171551549 G 7 X 5 2 171551757 G 6 X 11 2 171555251 A 12 X 9 2 171555966 G 18 X 15 2 171575681 C 2 X 4 2 171604043 G 5 X 0 2 171615170 T 10 X 6 2 171624378 A 12 X 4 2 171645519 C 3 X 2 2 171651954 G 8 X 18 2 171653154 A 10 X 9 2 171654465 A 4 X 1 2 171654706 T 8 X 6 2 171665229 C 5 X 3 2 171667114 C 4 X 4 2 171670905 G 10 X 14 2 171670967 A 18 X 20 2 171671684 C 14 X 13 2 171674083 C 13 X 9 2 171675446 A 14 X 1 2 171676149 A 2 X 4 2 171683695 T 5 X 14 2 171690175 C 8 X 9 2 171714875 C 8 X 7 2 171716667 A 11 X 12 2 171723186 G 16 X 21 2 171747681 T 6 X 2 2 171755838 A 5 X 5 2 171755979 A 4 X 1 2 171764485 G 28 X 4 2 171806644 T 2 X 0 2 171816012 C 9 X 3 2 171844474 C 9 X 9 2 171845517 C 17 X 4 2 171904300 C 4 X 0 2 171914874 G 1 X 1 2 171920786 C 6 X 0 2 171930768 G 10 X 15 2 171934477 C 6 X 2 2 171981437 C 8 X 13 2 172015729 T 22 X 5 2 172035037 C 9 X 10 2 172054595 C 5 X 0 2 172062607 G 7 X 5 2 172080177 G 13 X 15 2 172204973 A 9 X 2 2 172212168 C 1 X 2 2 172215941 A 2 X 3 2 172216306 T 23 X 10 2 172216881 T 11 X 0 2 172217661 G 1 X 5 2 172218823 A 15 X 3 2 172219649 C 17 X 9 2 172236107 C 17 X 7 2 172236293 T 20 X 6 2 172241755 C 12 X 2 2 172264306 C 4 X 0 2 172345790 C 19 X 6 2 172354765 C 8 X 3 2 172376029 G 12 X 15 2 172389006 C 7 X 9 2 172392537 C 12 X 6 2 172394438 T 0 X 8 2 172402763 G 23 X 11 2 172420944 T 23 X 12 2 172445401 T 10 X 16 2 172537815 C 3 X 8 2 172540158 G 8 X 13 2 172545058 C 28 X 11 2 172551412 T 11 X 12 2 172602748 G 4 X 12 2 172607337 T 17 X 7 2 172630977 T 13 X 2 2 172740614 T 7 X 0 2 172831721 T 10 X 5 2 172834081 T 6 X 5 2 172835803 C 3 X 8 2 172847364 T 7 X 1 2 172851632 C 13 X 6 2 172875643 G 15 X 0 2 172917231 T 8 X 5 2 172937223 C 13 X 8 2 172955132 A 4 X 4 2 172965264 A 10 X 6 2 172965472 T 27 X 8 2 172967407 G 8 X 5 2 172972702 T 7 X 5 2 172982940 G 12 X 3 2 173003684 C 9 X 7 2 173008942 G 9 X 11 2 173013664 G 10 X 9 2 173019223 A 11 X 3 2 173029809 G 14 X 1 2 173031328 G 2 X 4 2 173035407 C 7 X 9 2 173036622 T 14 X 10 2 173037599 A 9 X 14 2 173051922 C 10 X 6 2 173052608 A 10 X 9 2 173077365 A 14 X 3 2 173094953 G 22 X 13 2 173096475 A 10 X 3 2 173108634 T 11 X 5 2 173121780 C 0 X 0 2 173171614 T 7 X 0 2 173301284 G 12 X 14 2 173302292 C 7 X 14 2 173303977 G 13 X 7 2 173306746 G 6 X 14 2 173307367 G 10 X 8 2 173377977 C 2 X 2 2 173386098 T 10 X 10 2 173389054 C 10 X 9 2 173425257 A 8 X 9 2 173425690 T 12 X 4 2 173479020 G 5 X 18 2 173487986 G 9 X 11 2 173492263 C 18 X 2 2 173524677 T 7 X 9 2 173545199 G 12 X 22 2 173552648 C 6 X 6 2 173555979 A 9 X 13 2 173557281 G 11 X 19 2 173565788 G 7 X 10 2 173617076 A 8 X 0 2 173697886 A 14 X 3 2 173699935 A 3 X 7 2 173707464 G 16 X 4 2 173710226 G 7 X 16 2 173734972 T 15 X 6 2 173749681 A 9 X 10 2 173763014 C 17 X 9 2 173766001 C 12 X 6 2 173812582 A 7 X 2 2 173822411 C 7 X 10 2 173824263 T 8 X 7 2 173826482 T 13 X 18 2 173837805 G 7 X 2 2 173848111 C 5 X 4 2 173859802 C 10 X 3 2 173863326 C 13 X 4 2 173864101 G 7 X 2 2 173878700 T 18 X 5 2 173887058 T 14 X 9 2 173889691 C 11 X 1 2 173889704 G 10 X 0 2 173890796 A 13 X 4 2 173910797 C 27 X 7 2 173928479 A 2 X 1 2 173936391 C 19 X 4 2 173945409 G 12 X 3 2 173975542 G 11 X 2 2 173975980 T 10 X 3 2 173987672 T 9 X 7 2 173993164 G 10 X 5 2 174029974 T 4 X 6 2 174030192 C 14 X 3 2 174035211 C 9 X 1 2 174036347 G 7 X 8 2 174045905 G 12 X 9 2 174046493 C 12 X 14 2 174046538 G 5 X 11 2 174047060 C 12 X 13 2 174056227 C 17 X 3 2 174057893 C 4 X 6 2 174058066 A 6 X 9 2 174059367 A 11 X 13 2 174067226 T 7 X 6 2 174111654 A 14 X 12 2 174114286 G 10 X 7 2 174115434 C 7 X 1 2 174125681 C 13 X 12 2 174139360 G 4 X 5 2 174140175 C 3 X 7 2 174140212 G 4 X 5 2 174153628 A 6 X 14 2 174157982 G 4 X 4 2 174168181 T 21 X 7 2 174168447 T 6 X 4 2 174174383 G 21 X 6 2 174178699 T 17 X 11 2 174180390 C 6 X 1 2 174188048 G 2 X 1 2 174205374 A 9 X 2 2 174210397 A 5 X 0 2 174222874 G 5 X 2 2 174224349 T 13 X 11 2 174231125 C 8 X 11 2 174270135 A 11 X 7 2 174286656 G 19 X 6 2 174316473 G 7 X 4 2 174330659 G 2 X 3 2 174392800 T 9 X 3 2 174411920 T 13 X 5 2 174468208 T 10 X 2 2 174469412 G 9 X 5 2 174519991 T 6 X 6 2 174524174 C 7 X 6 2 174524278 T 4 X 3 2 174549589 G 2 X 0 2 174550067 T 19 X 4 2 174553001 C 5 X 7 2 174553281 T 5 X 1 2 174584504 G 4 X 8 2 174604589 A 19 X 5 2 174606883 C 11 X 9 2 174609390 T 11 X 20 2 174611131 A 13 X 13 2 174618750 T 13 X 8 2 174618834 G 12 X 7 2 174625663 C 10 X 5 2 174627323 C 14 X 7 2 174665670 A 14 X 10 2 174775854 T 5 X 3 2 174798046 G 1 X 6 2 174883515 C 10 X 4 2 174883941 T 3 X 3 2 174917378 C 5 X 10 2 174924325 T 11 X 16 2 174929693 T 7 X 9 2 174934969 G 4 X 3 2 174935948 A 10 X 15 2 174950737 C 1 X 11 2 174950775 G 2 X 3 2 174962729 T 4 X 1 2 174966068 G 25 X 5 2 174996832 G 8 X 0 2 174997278 C 21 X 6 2 175003851 T 20 X 4 2 175005494 G 9 X 7 2 175015530 T 20 X 9 2 175020975 C 3 X 2 2 175028034 A 3 X 4 2 175028996 G 5 X 2 2 175067056 T 5 X 3 2 175119560 C 3 X 3 2 175127003 G 9 X 11 2 175198948 G 1 X 14 2 175247315 A 2 X 11 2 175265928 A 3 X 0 2 175292113 T 4 X 7 2 175297208 C 7 X 0 2 175298749 T 4 X 8 2 175301454 T 1 X 3 2 175302515 A 2 X 11 2 175304966 G 6 X 9 2 175307003 T 13 X 11 2 175307207 T 11 X 1 2 175307553 G 12 X 9 2 175338687 T 7 X 3 2 175339385 T 0 X 3 2 175340020 C 15 X 3 2 175352134 C 9 X 2 2 175353971 A 7 X 6 2 175395960 A 1 X 1 2 175399730 A 11 X 8 2 175520912 A 7 X 14 2 175581019 C 9 X 7 2 175625516 G 4 X 7 2 175630181 C 11 X 8 2 175636817 C 8 X 8 2 175655024 C 19 X 1 2 175662340 T 9 X 18 2 175668930 T 38 X 0 2 175679298 A 2 X 1 2 175686729 A 12 X 13 2 175704368 T 8 X 15 2 175712210 A 8 X 0 2 175714071 T 11 X 10 2 175716754 T 2 X 4 2 175728957 C 6 X 6 2 175730295 C 9 X 12 2 175741349 C 0 X 0 2 175752270 A 16 X 4 2 175754391 C 0 X 2 2 175758156 T 6 X 10 2 175763107 T 3 X 0 2 175811411 A 1 X 9 2 175932322 C 11 X 7 2 175935703 T 7 X 11 2 175940494 G 9 X 10 2 175950673 A 16 X 13 2 175952438 C 9 X 11 2 175955435 G 12 X 24 2 175972996 T 6 X 15 2 175981837 G 5 X 16 2 176003175 A 9 X 12 2 176021388 C 8 X 4 2 176026123 G 3 X 6 2 176026539 T 12 X 16 2 176038401 C 7 X 10 2 176048560 C 2 X 5 2 176074782 T 2 X 5 2 176074949 G 0 X 3 2 176076822 C 9 X 20 2 176083231 A 8 X 6 2 176084179 T 8 X 3 2 176087601 C 8 X 6 2 176089453 G 9 X 10 2 176090094 T 14 X 6 2 176096263 T 19 X 17 2 176099261 A 17 X 21 2 176102884 G 9 X 20 2 176103843 A 7 X 15 2 176105809 T 3 X 2 2 176105834 C 8 X 1 2 176109269 C 18 X 14 2 176114201 A 2 X 1 2 176130372 G 4 X 7 2 176142911 A 13 X 16 2 176144076 A 8 X 12 2 176147243 A 4 X 10 2 176149078 C 2 X 5 2 176151546 C 3 X 8 2 176169402 A 7 X 9 2 176175319 T 9 X 10 2 176178357 T 11 X 12 2 176184270 C 7 X 11 2 176186963 T 6 X 0 2 176187363 T 6 X 11 2 176194425 G 11 X 4 2 176205111 G 16 X 9 2 176205507 A 16 X 2 2 176206297 C 9 X 5 2 176207245 G 18 X 4 2 176218580 C 17 X 4 2 176240153 A 24 X 7 2 176241099 C 6 X 3 2 176243766 C 4 X 0 2 176271551 C 4 X 3 2 176283729 G 10 X 1 2 176290644 C 0 X 0 2 176296617 C 5 X 3 2 176296797 C 5 X 8 2 176298106 G 8 X 4 2 176309918 G 9 X 20 2 176316664 C 4 X 8 2 176326650 A 10 X 4 2 176338650 C 10 X 7 2 176355432 C 4 X 0 2 176367024 C 9 X 20 2 176378530 A 8 X 14 2 176378623 A 10 X 11 2 176400765 G 10 X 13 2 176405330 T 4 X 3 2 176413120 G 5 X 5 2 176413652 A 2 X 8 2 176413756 G 3 X 5 2 176421763 C 5 X 2 2 176431935 T 7 X 10 2 176432307 T 1 X 3 2 176435968 T 7 X 15 2 176438078 C 2 X 3 2 176453484 G 15 X 9 2 176483456 C 3 X 14 2 176487035 G 5 X 0 2 176492569 A 8 X 17 2 176500090 G 14 X 13 2 176503491 C 9 X 11 2 176514787 C 9 X 6 2 176546279 A 17 X 12 2 176550621 C 2 X 3 2 176551225 G 11 X 11 2 176557826 C 6 X 5 2 176563891 T 4 X 11 2 176579912 G 31 X 10 2 176583825 A 15 X 7 2 176589938 C 14 X 13 2 176590443 A 3 X 1 2 176627316 T 9 X 20 2 176629918 T 8 X 14 2 176630929 C 13 X 12 2 176684107 G 9 X 12 2 176685007 A 5 X 4 2 176692588 A 10 X 16 2 176776937 T 1 X 0 2 176800601 A 12 X 13 2 176802079 A 2 X 3 2 176808626 G 11 X 12 2 176819764 G 13 X 11 2 176819953 T 8 X 22 2 176821399 G 12 X 15 2 176824290 G 17 X 8 2 176835477 C 1 X 3 2 176852163 A 15 X 18 2 176895717 G 6 X 15 2 176904647 A 17 X 9 2 176906980 G 6 X 14 2 176986550 T 1 X 21 2 177009040 G 11 X 5 2 177040327 T 12 X 2 2 177042950 G 6 X 13 2 177045346 C 8 X 12 2 177049240 G 6 X 6 2 177056820 A 19 X 8 2 177076084 A 13 X 13 2 177084563 G 2 X 2 2 177086629 A 8 X 2 2 177086786 G 16 X 6 2 177088325 G 13 X 10 2 177090723 G 16 X 5 2 177093033 A 9 X 3 2 177109446 T 12 X 7 2 177134660 T 13 X 4 2 177140724 G 5 X 7 2 177157307 G 8 X 12 2 177160496 A 18 X 5 2 177161365 A 11 X 8 2 177188815 A 14 X 4 2 177204433 A 7 X 8 2 177229764 C 4 X 1 2 177230383 T 16 X 7 2 177239317 C 4 X 13 2 177241368 T 19 X 7 2 177242432 C 10 X 15 2 177243814 C 13 X 7 2 177259021 A 22 X 5 2 177264267 C 16 X 4 2 177264603 A 10 X 9 2 177267744 C 2 X 0 2 177275227 T 20 X 4 2 177279092 G 15 X 19 2 177286288 C 13 X 13 2 177289467 G 4 X 5 2 177296982 A 11 X 13 2 177313522 T 28 X 6 2 177333570 A 0 X 7 2 177336675 C 15 X 13 2 177337619 C 15 X 12 2 177339484 C 13 X 10 2 177355744 A 8 X 9 2 177360337 G 19 X 3 2 177362603 G 10 X 18 2 177362955 A 14 X 0 2 177363113 C 12 X 5 2 177365948 T 17 X 8 2 177366891 G 9 X 12 2 177368127 A 15 X 1 2 177369203 G 3 X 0 2 177388197 A 2 X 5 2 177388457 G 19 X 6 2 177396883 T 16 X 10 2 177404663 G 5 X 4 2 177410333 A 14 X 11 2 177417469 A 2 X 14 2 177418668 T 16 X 10 2 177418906 A 15 X 6 2 177419101 T 9 X 14 2 177419841 G 5 X 12 2 177420315 G 13 X 3 2 177421217 G 10 X 17 2 177421507 A 9 X 21 2 177422458 G 6 X 10 2 177422780 T 12 X 19 2 177442496 T 1 X 10 2 177447788 A 12 X 10 2 177447928 G 3 X 4 2 177452805 A 9 X 15 2 177456330 C 15 X 13 2 177470098 T 15 X 8 2 177471857 T 14 X 8 2 177477248 G 3 X 4 2 177483409 C 6 X 15 2 177487265 A 14 X 12 2 177507886 T 7 X 4 2 177509336 A 7 X 2 2 177509904 A 7 X 13 2 177510295 T 8 X 16 2 177510596 A 13 X 17 2 177513171 T 16 X 14 2 177519657 A 13 X 12 2 177533965 A 12 X 18 2 177534714 T 14 X 8 2 177546135 A 9 X 17 2 177556002 G 7 X 9 2 177559221 C 7 X 7 2 177563559 G 7 X 6 2 177577423 C 12 X 9 2 177578327 C 17 X 9 2 177603004 A 12 X 16 2 177614446 C 16 X 12 2 177625263 A 13 X 7 2 177630660 G 24 X 7 2 177632492 G 21 X 9 2 177633162 C 22 X 6 2 177667458 A 16 X 11 2 177703307 A 17 X 1 2 177832921 A 10 X 9 2 177834261 C 9 X 8 2 177851505 T 7 X 6 2 177852611 G 2 X 5 2 177855287 G 13 X 4 2 177857498 G 6 X 6 2 177863255 G 10 X 9 2 177864433 T 6 X 11 2 177865670 A 14 X 10 2 177875395 C 18 X 14 2 177878039 A 9 X 8 2 177893498 T 5 X 6 2 177898625 A 9 X 8 2 177899012 C 3 X 7 2 177900972 T 10 X 11 2 177910355 A 4 X 1 2 177921460 A 9 X 9 2 177921776 G 8 X 13 2 177928998 A 9 X 8 2 177940521 A 5 X 4 2 177961809 G 18 X 16 2 177965348 G 2 X 1 2 177990191 A 3 X 2 2 177994605 A 7 X 7 2 178006238 G 10 X 7 2 178009562 C 12 X 15 2 178011534 G 12 X 17 2 178013571 A 7 X 15 2 178024561 A 14 X 26 2 178035861 C 20 X 19 2 178039095 A 6 X 0 2 178049822 G 7 X 12 2 178056578 A 14 X 13 2 178085267 C 9 X 10 2 178091286 A 3 X 11 2 178109422 T 10 X 14 2 178114615 C 19 X 15 2 178119072 C 2 X 4 2 178126923 T 9 X 5 2 178127251 G 18 X 19 2 178129884 T 9 X 8 2 178134132 T 6 X 1 2 178145687 C 10 X 11 2 178164996 A 12 X 13 2 178175278 A 8 X 7 2 178176797 C 7 X 14 2 178186610 T 7 X 12 2 178189952 G 6 X 13 2 178193187 G 13 X 17 2 178201068 T 7 X 9 2 178201847 A 11 X 7 2 178202763 G 12 X 12 2 178205160 A 8 X 14 2 178230238 C 10 X 11 2 178235910 C 3 X 6 2 178240604 C 6 X 6 2 178241225 A 7 X 5 2 178244335 C 3 X 7 2 178262040 G 3 X 1 2 178267101 A 20 X 6 2 178271564 T 13 X 4 2 178273949 T 15 X 6 2 178274571 C 13 X 10 2 178280750 T 14 X 3 2 178282051 C 9 X 10 2 178306901 G 16 X 6 2 178315738 A 15 X 7 2 178319163 C 10 X 7 2 178319376 A 31 X 11 2 178320116 C 17 X 8 2 178385420 C 14 X 5 2 178386904 C 6 X 6 2 178388352 T 18 X 10 2 178389277 G 12 X 6 2 178390246 T 15 X 7 2 178392933 T 11 X 7 2 178392954 G 12 X 7 2 178396425 G 18 X 5 2 178396668 T 23 X 4 2 178403124 C 13 X 3 2 178405543 G 8 X 16 2 178412595 A 13 X 3 2 178439271 T 17 X 10 2 178440051 A 10 X 7 2 178478116 T 14 X 9 2 178484376 T 5 X 2 2 178490479 A 5 X 0 2 178569294 T 8 X 8 2 178642872 T 1 X 11 2 178653942 A 5 X 4 2 178657422 C 17 X 6 2 178661950 C 14 X 10 2 178670832 T 13 X 7 2 178677173 G 4 X 5 2 178704993 A 13 X 6 2 178729083 C 22 X 4 2 178738641 C 23 X 4 2 178746962 G 10 X 4 2 178750544 C 16 X 7 2 178756644 G 7 X 2 2 178781126 G 1 X 0 2 178797207 T 7 X 11 2 178807317 A 22 X 2 2 178814861 G 19 X 8 2 178836004 G 11 X 3 2 178837589 T 14 X 12 2 178837721 A 14 X 1 2 178838406 G 13 X 13 2 178855841 T 15 X 4 2 178856938 A 13 X 10 2 178859849 A 6 X 2 2 178880749 C 10 X 1 2 178881413 T 22 X 9 2 178887302 T 19 X 18 2 178888577 C 13 X 1 2 178889756 T 9 X 4 2 178892538 C 10 X 8 2 178896185 T 16 X 6 2 178900322 G 8 X 3 2 178902576 A 4 X 0 2 178907153 T 8 X 3 2 178911206 A 14 X 7 2 178921108 T 15 X 6 2 178931800 G 12 X 8 2 178932267 C 16 X 3 2 178932320 G 10 X 6 2 178933926 G 13 X 2 2 178944102 A 9 X 18 2 178945914 C 11 X 12 2 178947822 C 8 X 13 2 179225969 T 15 X 4 2 179405652 T 0 X 13 2 179423783 T 5 X 2 2 179537664 T 15 X 5 2 179547966 A 6 X 3 2 179548692 A 4 X 2 2 179686469 G 12 X 11 2 179786153 G 5 X 0 2 179848210 A 17 X 13 2 179848927 C 0 X 9 2 179881569 C 0 X 4 2 179882331 A 7 X 14 2 179884429 G 3 X 6 2 179884981 T 18 X 5 2 179904223 A 3 X 3 2 179906952 C 6 X 12 2 179919185 G 12 X 9 2 179929001 C 11 X 9 2 179940879 T 5 X 12 2 179948903 T 9 X 9 2 179948982 T 12 X 11 2 179949445 T 4 X 4 2 179954675 T 13 X 7 2 180001650 T 12 X 4 2 180007760 C 11 X 6 2 180010158 G 6 X 4 2 180018175 G 9 X 11 2 180019094 C 10 X 9 2 180021868 G 6 X 15 2 180022249 T 3 X 1 2 180039847 A 11 X 0 2 180076195 T 5 X 9 2 180080150 C 11 X 6 2 180081234 A 13 X 13 2 180081513 A 15 X 16 2 180088951 T 9 X 12 2 180089025 C 11 X 18 2 180091631 C 8 X 14 2 180092131 T 9 X 3 2 180094403 T 13 X 1 2 180108946 C 16 X 5 2 180131459 A 5 X 6 2 180133196 G 9 X 2 2 180138233 T 30 X 6 2 180138464 C 9 X 4 2 180171501 C 16 X 3 2 180174239 A 11 X 10 2 180175711 G 8 X 8 2 180183912 C 6 X 9 2 180185872 T 19 X 13 2 180187512 T 8 X 16 2 180190481 C 12 X 15 2 180205196 A 4 X 5 2 180207376 G 1 X 3 2 180208913 C 4 X 2 2 180208935 A 12 X 9 2 180215067 T 11 X 20 2 180215914 T 18 X 3 2 180218627 G 8 X 9 2 180221332 G 1 X 0 2 180224677 T 10 X 14 2 180229509 A 19 X 5 2 180250656 G 12 X 13 2 180250820 A 13 X 3 2 180258619 C 8 X 10 2 180259464 G 21 X 8 2 180262421 T 7 X 10 2 180265590 C 17 X 6 2 180271683 A 15 X 10 2 180279844 C 9 X 8 2 180279891 A 6 X 7 2 180289261 G 8 X 8 2 180290012 A 7 X 8 2 180301868 G 7 X 4 2 180302055 A 13 X 11 2 180306029 C 10 X 11 2 180345543 C 15 X 20 2 180347950 G 17 X 12 2 180354927 T 3 X 6 2 180357396 A 5 X 6 2 180406440 G 12 X 12 2 180407513 T 9 X 12 2 180416442 T 7 X 18 2 180422095 G 20 X 7 2 180426552 A 9 X 4 2 180433533 C 10 X 0 2 180443921 A 12 X 9 2 180444641 C 10 X 8 2 180452711 T 11 X 32 2 180454174 G 6 X 8 2 180461354 A 8 X 7 2 180472194 A 7 X 13 2 180493240 A 3 X 11 2 180502160 T 3 X 3 2 180505122 A 0 X 2 2 180506214 A 8 X 11 2 180514998 T 9 X 13 2 180515601 C 10 X 19 2 180515756 T 15 X 14 2 180517662 T 5 X 11 2 180518397 A 10 X 16 2 180548555 G 14 X 11 2 180554876 G 10 X 5 2 180556621 C 11 X 17 2 180559043 G 10 X 8 2 180564592 T 11 X 17 2 180580127 G 6 X 2 2 180608536 C 13 X 9 2 180634817 A 29 X 14 2 180644608 G 29 X 6 2 180644983 G 18 X 9 2 180688046 T 6 X 6 2 180700778 T 3 X 7 2 180701514 A 9 X 19 2 180705706 A 18 X 11 2 180709099 T 15 X 9 2 180711883 T 16 X 3 2 180716967 A 17 X 1 2 180724984 C 20 X 12 2 180729027 C 11 X 5 2 180733421 C 27 X 9 2 180734739 T 4 X 6 2 180742721 C 7 X 4 2 180748347 T 7 X 6 2 180754163 T 4 X 4 2 180777022 A 22 X 5 2 180778116 C 6 X 6 2 180779462 G 17 X 3 2 180780760 T 8 X 13 2 180796554 A 3 X 12 2 180802374 G 23 X 10 2 180804038 C 16 X 6 2 180810830 G 7 X 3 2 180814938 A 12 X 4 2 180830300 C 2 X 0 2 180846330 A 9 X 2 2 180957075 A 20 X 8 2 181022652 G 2 X 12 2 181039428 A 6 X 9 2 181090124 A 9 X 15 2 181141593 T 9 X 17 2 181145818 A 16 X 3 2 181154985 T 8 X 10 2 181156028 G 7 X 12 2 181226141 T 13 X 10 2 181229478 A 12 X 13 2 181231088 A 7 X 10 2 181278527 T 9 X 11 2 181278640 A 10 X 9 2 181278904 G 4 X 8 2 181280051 G 4 X 5 2 181307203 C 9 X 6 2 181307638 A 21 X 10 2 181309355 C 3 X 14 2 181315809 A 7 X 9 2 181324473 A 10 X 13 2 181343787 G 18 X 9 2 181346826 A 3 X 8 2 181373904 G 5 X 16 2 181377850 A 9 X 12 2 181385188 C 5 X 6 2 181392071 A 3 X 5 2 181400310 G 6 X 4 2 181400889 A 6 X 4 2 181413695 T 1 X 3 2 181413728 A 1 X 0 2 181415334 A 9 X 12 2 181418205 G 28 X 8 2 181426298 G 13 X 5 2 181453637 A 13 X 6 2 181454524 C 24 X 9 2 181455840 G 20 X 4 2 181459110 G 10 X 6 2 181464350 A 7 X 11 2 181466906 T 4 X 6 2 181468304 A 10 X 14 2 181473119 G 3 X 1 2 181494653 A 8 X 4 2 181502390 A 9 X 25 2 181503171 A 7 X 15 2 181513434 A 14 X 13 2 181522015 A 11 X 10 2 181525755 T 5 X 5 2 181537370 T 16 X 4 2 181546799 C 15 X 4 2 181552677 A 8 X 3 2 181555538 A 1 X 8 2 181559465 A 13 X 3 2 181564073 C 20 X 2 2 181564193 C 28 X 10 2 181564579 T 20 X 3 2 181573089 G 9 X 5 2 181575108 A 22 X 6 2 181580059 C 20 X 8 2 181580322 A 26 X 7 2 181585957 G 11 X 3 2 181586903 C 13 X 11 2 181591018 T 12 X 3 2 181602020 A 18 X 9 2 181603604 A 5 X 18 2 181607937 C 23 X 8 2 181611467 G 9 X 5 2 181612011 A 19 X 5 2 181612291 G 9 X 5 2 181622894 A 15 X 4 2 181625887 A 17 X 7 2 181628355 T 7 X 15 2 181632484 T 10 X 13 2 181636961 T 22 X 2 2 181638250 A 15 X 6 2 181644807 C 7 X 3 2 181645908 G 6 X 22 2 181646215 C 8 X 3 2 181647258 G 15 X 10 2 181652795 A 8 X 12 2 181654248 A 11 X 10 2 181657643 A 11 X 7 2 181664147 A 6 X 5 2 181668977 G 6 X 4 2 181672357 A 11 X 11 2 181672852 G 8 X 9 2 181697849 A 14 X 12 2 181704178 A 1 X 12 2 181714938 T 3 X 9 2 181738362 G 7 X 8 2 181765773 T 9 X 17 2 181766324 A 8 X 10 2 181771581 A 5 X 8 2 181781552 T 2 X 5 2 181798973 A 4 X 5 2 181821911 G 5 X 6 2 181835592 G 3 X 12 2 181836931 G 5 X 12 2 181848386 C 8 X 4 2 181852328 G 20 X 9 2 181856570 A 21 X 6 2 181857014 C 19 X 7 2 181857691 G 14 X 1 2 181859143 T 11 X 6 2 181860993 G 22 X 9 2 181864019 T 10 X 9 2 181864864 A 13 X 3 2 181864999 T 16 X 8 2 181865572 A 18 X 5 2 181866283 C 3 X 3 2 181872644 G 15 X 2 2 181874283 C 1 X 22 2 181875320 T 13 X 9 2 181880695 G 2 X 1 2 181892857 A 6 X 17 2 181908032 C 10 X 14 2 181909354 A 5 X 5 2 181911111 A 12 X 15 2 181922239 C 8 X 10 2 181946783 A 13 X 3 2 181957345 C 17 X 3 2 181958454 G 15 X 7 2 181959038 A 13 X 9 2 181959370 A 8 X 2 2 181961160 G 15 X 1 2 181970982 A 21 X 14 2 181992971 G 11 X 8 2 181993828 G 9 X 10 2 181993968 T 4 X 1 2 181994658 T 9 X 18 2 182001371 T 9 X 14 2 182011493 T 27 X 7 2 182013834 G 18 X 8 2 182016969 T 14 X 5 2 182033625 G 12 X 11 2 182034484 T 10 X 6 2 182067266 A 2 X 5 2 182074674 T 15 X 22 2 182081828 C 6 X 6 2 182083928 C 27 X 9 2 182083967 T 19 X 7 2 182087856 T 12 X 4 2 182088204 A 7 X 13 2 182093776 A 7 X 15 2 182104701 A 10 X 9 2 182105534 A 4 X 8 2 182108119 A 20 X 5 2 182114429 T 17 X 13 2 182115444 A 9 X 6 2 182119842 T 4 X 9 2 182125101 C 6 X 16 2 182130591 C 12 X 21 2 182130774 T 13 X 18 2 182132596 T 15 X 14 2 182132911 A 16 X 11 2 182144428 G 11 X 5 2 182156940 G 10 X 12 2 182170618 T 7 X 6 2 182175039 A 6 X 5 2 182197152 C 2 X 1 2 182311515 G 3 X 31 2 182362412 G 14 X 3 2 182415061 G 18 X 13 2 182424459 G 19 X 9 2 182595770 A 18 X 24 2 182597767 C 10 X 6 2 182604237 G 4 X 6 2 182679007 G 0 X 6 2 182714683 G 12 X 11 2 182780352 G 1 X 12 2 182805239 C 6 X 16 2 182821722 A 14 X 9 2 182851611 G 19 X 7 2 182917975 G 0 X 10 2 182939633 G 17 X 5 2 183062366 A 18 X 20 2 183063009 C 7 X 4 2 183063020 C 6 X 8 2 183063061 G 12 X 8 2 183064257 G 10 X 7 2 183065932 A 10 X 10 2 183069231 G 19 X 0 2 183070150 G 11 X 12 2 183077785 G 10 X 8 2 183086446 T 12 X 10 2 183087781 G 14 X 3 2 183090836 G 8 X 14 2 183095745 T 6 X 3 2 183096722 A 12 X 12 2 183098277 G 10 X 13 2 183101944 G 2 X 3 2 183103365 T 14 X 8 2 183109806 C 2 X 8 2 183112095 T 6 X 9 2 183131770 C 9 X 2 2 183160331 A 8 X 16 2 183170895 G 16 X 9 2 183173203 T 18 X 2 2 183189096 G 13 X 6 2 183193291 A 14 X 5 2 183196347 A 22 X 8 2 183201928 T 2 X 1 2 183202970 T 16 X 7 2 183208187 G 8 X 3 2 183209817 G 9 X 7 2 183215700 C 22 X 8 2 183215896 A 13 X 4 2 183227596 C 8 X 4 2 183233193 G 8 X 11 2 183234461 G 12 X 7 2 183234475 C 15 X 6 2 183239597 A 12 X 20 2 183242677 A 12 X 8 2 183244017 G 6 X 4 2 183249175 T 8 X 17 2 183278264 T 8 X 11 2 183297748 G 4 X 7 2 183310954 A 8 X 7 2 183316760 G 11 X 12 2 183336534 C 5 X 11 2 183338389 G 19 X 13 2 183352038 A 8 X 11 2 183359566 C 10 X 10 2 183360461 C 7 X 14 2 183367936 C 2 X 4 2 183369443 C 21 X 11 2 183373294 T 4 X 3 2 183375051 A 14 X 14 2 183397841 C 3 X 3 2 183415833 T 23 X 9 2 183429841 G 31 X 12 2 183434177 A 21 X 8 2 183437208 A 16 X 6 2 183442423 T 13 X 2 2 183462984 C 4 X 16 2 183462996 T 15 X 6 2 183463502 G 10 X 14 2 183479029 G 0 X 1 2 183598935 C 6 X 4 2 183620507 A 0 X 2 2 183685034 G 8 X 3 2 183706023 A 21 X 7 2 183708007 G 7 X 17 2 183724760 A 9 X 12 2 183742479 C 1 X 5 2 183742672 A 5 X 9 2 183744073 G 9 X 5 2 183745392 C 7 X 1 2 183746091 C 7 X 12 2 183750443 T 11 X 3 2 183761011 T 13 X 4 2 183782334 A 12 X 8 2 183787840 G 4 X 8 2 183793921 T 11 X 5 2 183794422 A 22 X 9 2 183794530 C 16 X 6 2 183821594 A 16 X 9 2 183823233 T 21 X 6 2 183838891 A 26 X 5 2 183842174 G 1 X 2 2 183843605 T 12 X 14 2 183844082 T 8 X 6 2 183844760 A 7 X 16 2 183845576 C 3 X 2 2 183858353 A 13 X 5 2 183866919 C 5 X 12 2 183895510 A 3 X 1 2 183905788 C 11 X 7 2 183908730 C 22 X 6 2 183909775 G 16 X 5 2 183913078 G 22 X 7 2 184002328 C 9 X 6 2 184017924 C 4 X 8 2 184048518 G 2 X 6 2 184053661 T 6 X 11 2 184054984 G 2 X 10 2 184055244 A 6 X 8 2 184059392 C 8 X 12 2 184070435 C 5 X 11 2 184071931 T 6 X 15 2 184072842 G 18 X 7 2 184075345 A 11 X 9 2 184084388 C 2 X 3 2 184087549 C 17 X 18 2 184089354 T 24 X 4 2 184107125 C 10 X 8 2 184123010 G 1 X 2 2 184124236 G 12 X 1 2 184134132 G 15 X 15 2 184139803 T 3 X 16 2 184141273 C 16 X 6 2 184149252 G 13 X 19 2 184152503 T 3 X 12 2 184182626 A 13 X 7 2 184184980 T 14 X 5 2 184192386 C 12 X 6 2 184196832 T 24 X 4 2 184197307 C 17 X 7 2 184217238 A 20 X 2 2 184219417 C 8 X 2 2 184233171 A 25 X 12 2 184246737 G 6 X 12 2 184252365 T 5 X 7 2 184261606 C 4 X 6 2 184265470 T 21 X 11 2 184271126 C 4 X 0 2 184275554 A 8 X 2 2 184280972 C 13 X 0 2 184291556 C 4 X 7 2 184294465 C 13 X 7 2 184294760 G 8 X 7 2 184296010 T 18 X 8 2 184299707 T 18 X 4 2 184301961 G 18 X 10 2 184303482 C 24 X 3 2 184304764 T 2 X 1 2 184304880 T 9 X 3 2 184306795 T 22 X 4 2 184307047 G 17 X 7 2 184307115 T 21 X 2 2 184308736 G 22 X 7 2 184318469 T 9 X 3 2 184321684 A 4 X 4 2 184323406 T 8 X 8 2 184324761 G 25 X 11 2 184325855 A 14 X 5 2 184326204 A 8 X 7 2 184327216 C 12 X 5 2 184328767 A 3 X 7 2 184329853 C 18 X 2 2 184360549 A 12 X 1 2 184361864 G 2 X 1 2 184378745 G 22 X 10 2 184393201 G 13 X 6 2 184396759 G 14 X 11 2 184399417 C 19 X 6 2 184407657 T 11 X 10 2 184410108 C 2 X 1 2 184411392 G 4 X 6 2 184417750 T 2 X 8 2 184429508 A 0 X 1 2 184430412 A 0 X 1 2 184431362 T 5 X 17 2 184435215 C 9 X 6 2 184438897 G 4 X 0 2 184444142 A 24 X 5 2 184445142 T 13 X 8 2 184446441 C 6 X 14 2 184454588 T 14 X 13 2 184482952 C 8 X 5 2 184493138 C 11 X 1 2 184502443 T 26 X 17 2 184505959 G 9 X 21 2 184508746 G 12 X 10 2 184511483 T 26 X 13 2 184526376 G 4 X 7 2 184530611 C 16 X 3 2 184537212 A 18 X 6 2 184546600 G 1 X 0 2 184548882 C 8 X 4 2 184565530 G 6 X 8 2 184574424 A 12 X 15 2 184576725 A 8 X 14 2 184587353 G 16 X 0 2 184590434 A 12 X 4 2 184592412 A 11 X 1 2 184597105 T 7 X 7 2 184600911 C 15 X 5 2 184606906 A 21 X 4 2 184614071 A 14 X 10 2 184618213 C 7 X 6 2 184644575 G 7 X 14 2 184646534 C 11 X 8 2 184652869 T 20 X 10 2 184664145 G 37 X 9 2 184664186 C 17 X 13 2 184666104 C 2 X 6 2 184674459 A 10 X 20 2 184691753 A 9 X 0 2 184694198 T 5 X 18 2 184707729 A 15 X 6 2 184714501 G 2 X 12 2 184716551 G 10 X 6 2 184724564 G 3 X 0 2 184725004 G 5 X 8 2 184735607 C 15 X 5 2 184745609 T 9 X 11 2 184746875 A 8 X 12 2 184747192 T 5 X 6 2 184751190 A 12 X 9 2 184759189 A 4 X 13 2 184772350 A 6 X 10 2 184778719 G 6 X 6 2 184788294 C 10 X 1 2 184792164 C 5 X 1 2 184793512 T 13 X 4 2 184812811 A 14 X 13 2 184815465 A 17 X 14 2 184815587 C 10 X 8 2 184820107 A 18 X 4 2 184840539 C 9 X 5 2 184851120 T 23 X 4 2 184853169 T 16 X 9 2 184855262 A 9 X 2 2 184864375 T 4 X 2 2 184868334 T 15 X 6 2 184870809 C 13 X 6 2 184874487 C 16 X 8 2 184877450 A 14 X 8 2 184878019 A 16 X 9 2 184878119 A 19 X 3 2 184880198 T 6 X 14 2 184880261 T 16 X 10 2 184881207 A 7 X 10 2 184884021 A 21 X 7 2 184891120 T 9 X 6 2 184892150 T 10 X 3 2 184898749 A 9 X 5 2 184900219 T 13 X 9 2 184904084 G 4 X 7 2 184914004 G 9 X 12 2 184915637 A 13 X 19 2 184922832 C 6 X 14 2 184937440 G 5 X 15 2 184942235 C 7 X 8 2 184942389 T 11 X 15 2 184964499 A 4 X 11 2 184972136 C 10 X 11 2 184998405 G 12 X 2 2 184999531 G 32 X 4 2 185002940 T 6 X 4 2 185003485 A 9 X 2 2 185003545 A 30 X 8 2 185006727 T 7 X 12 2 185027579 T 8 X 8 2 185058735 G 19 X 5 2 185060352 C 17 X 2 2 185091584 G 15 X 11 2 185094046 A 14 X 16 2 185103820 A 8 X 8 2 185113713 T 13 X 10 2 185129610 T 17 X 10 2 185139884 T 19 X 11 2 185143039 T 13 X 2 2 185145965 A 23 X 7 2 185163588 A 12 X 16 2 185179246 A 6 X 5 2 185206371 A 16 X 10 2 185258598 A 17 X 3 2 185309553 C 10 X 7 2 185347008 T 10 X 9 2 185383408 T 0 X 0 2 185516212 C 7 X 6 2 185634418 G 14 X 6 2 185658236 A 1 X 0 2 185696151 C 2 X 18 2 185722517 G 9 X 9 2 185731193 A 5 X 0 2 185758513 T 3 X 0 2 185789563 A 1 X 1 2 185790191 T 2 X 1 2 185802694 T 14 X 23 2 185804829 A 8 X 6 2 185824210 G 7 X 10 2 185825244 T 4 X 9 2 185845605 T 0 X 1 2 185847959 C 13 X 14 2 185856363 G 7 X 10 2 185858149 G 2 X 9 2 185860541 A 1 X 4 2 185862062 T 12 X 10 2 185862208 C 12 X 8 2 185862687 A 11 X 11 2 185863699 A 6 X 2 2 185864104 T 1 X 3 2 185866555 C 8 X 7 2 185870864 A 12 X 10 2 185872038 G 15 X 0 2 185873819 G 1 X 3 2 185874665 C 14 X 17 2 185875309 G 11 X 8 2 185883582 C 13 X 7 2 185887878 G 23 X 3 2 185892180 A 18 X 3 2 185892734 T 15 X 1 2 185897432 G 29 X 8 2 185898435 T 9 X 6 2 185900041 G 13 X 6 2 185909007 A 19 X 1 2 185920941 C 4 X 3 2 185925792 T 12 X 11 2 185934450 T 11 X 8 2 185934708 A 2 X 6 2 185935687 G 7 X 8 2 185955812 C 6 X 1 2 185983632 T 14 X 7 2 186007588 A 9 X 2 2 186045835 C 3 X 4 2 186048323 G 9 X 13 2 186052747 C 18 X 11 2 186116797 T 8 X 4 2 186122683 A 1 X 20 2 186141916 G 18 X 2 2 186175689 T 4 X 0 2 186189713 G 14 X 18 2 186215994 G 17 X 20 2 186223381 A 4 X 6 2 186225336 G 8 X 5 2 186229624 A 14 X 10 2 186256748 G 4 X 1 2 186269184 A 7 X 16 2 186274728 C 27 X 14 2 186284066 G 24 X 7 2 186285399 G 9 X 6 2 186294503 G 2 X 0 2 186310184 C 9 X 17 2 186311085 A 11 X 3 2 186313090 G 8 X 15 2 186316847 T 5 X 0 2 186320071 G 16 X 7 2 186321684 T 24 X 9 2 186329855 T 13 X 3 2 186331521 T 23 X 5 2 186336336 G 29 X 10 2 186344475 C 4 X 6 2 186349309 C 14 X 10 2 186354294 T 24 X 5 2 186359892 G 14 X 12 2 186360504 G 18 X 1 2 186373957 A 19 X 8 2 186383454 C 4 X 1 2 186385709 C 27 X 7 2 186387843 G 4 X 14 2 186388562 A 19 X 10 2 186394268 C 13 X 7 2 186403136 A 14 X 6 2 186420754 C 6 X 2 2 186455122 A 12 X 2 2 186503997 C 15 X 10 2 186508689 T 5 X 13 2 186515215 T 11 X 3 2 186524715 G 6 X 2 2 186535195 A 14 X 21 2 186536724 A 8 X 10 2 186537629 G 8 X 18 2 186538691 C 5 X 14 2 186551844 T 14 X 4 2 186553032 T 10 X 17 2 186566470 T 21 X 8 2 186578637 A 13 X 1 2 186598277 A 7 X 0 2 186604637 A 16 X 6 2 186631109 G 3 X 9 2 186636750 C 18 X 8 2 186636871 T 12 X 7 2 186637591 T 4 X 5 2 186644453 A 15 X 14 2 186649870 C 22 X 10 2 186662265 A 21 X 4 2 186668972 A 15 X 11 2 186674346 G 7 X 6 2 186687370 T 6 X 14 2 186694988 C 10 X 8 2 186696120 G 16 X 17 2 186697122 C 10 X 15 2 186701990 G 8 X 12 2 186702569 C 11 X 10 2 186704207 G 9 X 4 2 186704314 C 9 X 7 2 186709067 G 28 X 9 2 186711282 A 13 X 13 2 186716717 T 5 X 12 2 186725408 C 8 X 8 2 186731611 T 9 X 8 2 186731757 A 19 X 15 2 186737242 T 0 X 7 2 186746109 G 7 X 8 2 186748776 G 6 X 9 2 186752743 G 8 X 14 2 186756463 G 4 X 2 2 186764904 C 10 X 10 2 186772615 A 5 X 5 2 186782451 T 15 X 13 2 186785821 G 8 X 5 2 186792367 C 6 X 5 2 186792822 C 6 X 19 2 186796771 A 1 X 1 2 186798606 G 7 X 11 2 186803117 A 6 X 5 2 186803479 G 4 X 4 2 186808054 C 2 X 2 2 186809624 G 4 X 14 2 186811578 G 14 X 16 2 186817953 G 5 X 4 2 186817998 C 5 X 6 2 186821639 G 4 X 10 2 186822971 C 11 X 12 2 186827747 C 3 X 15 2 186833685 C 8 X 10 2 186848896 G 4 X 4 2 186852230 T 5 X 6 2 186868501 C 6 X 5 2 186871549 A 9 X 6 2 186877357 G 4 X 10 2 186877836 C 10 X 7 2 186880436 C 10 X 10 2 186882944 C 11 X 4 2 186889359 A 5 X 4 2 186892708 T 13 X 4 2 186895894 G 23 X 5 2 186903970 T 16 X 5 2 186909445 G 18 X 8 2 186912150 T 9 X 5 2 186918980 G 27 X 9 2 186920755 G 14 X 11 2 186928034 A 11 X 6 2 186945504 A 3 X 0 2 186946661 A 22 X 10 2 186965041 T 5 X 3 2 186965552 T 26 X 7 2 186977165 C 16 X 5 2 186977510 T 9 X 1 2 186978183 G 19 X 6 2 186987111 C 1 X 4 2 186996673 T 14 X 4 2 187002294 A 19 X 6 2 187006829 G 18 X 9 2 187006880 G 10 X 4 2 187009213 C 7 X 3 2 187011009 C 16 X 3 2 187023473 G 4 X 1 2 187025688 A 11 X 5 2 187026623 G 14 X 9 2 187034029 G 14 X 0 2 187060716 T 18 X 8 2 187063938 T 20 X 4 2 187066500 C 14 X 6 2 187071912 G 22 X 10 2 187092310 T 11 X 7 2 187098090 A 23 X 12 2 187109591 G 18 X 8 2 187110911 C 5 X 9 2 187116733 C 9 X 12 2 187118950 C 17 X 12 2 187119759 T 18 X 5 2 187120070 C 18 X 8 2 187124580 T 13 X 4 2 187132844 G 18 X 8 2 187142898 T 15 X 9 2 187142899 G 16 X 9 2 187146683 C 3 X 0 2 187163411 C 0 X 1 2 187168674 A 17 X 7 2 187175883 A 20 X 5 2 187178444 C 7 X 3 2 187179614 G 10 X 7 2 187192987 G 23 X 6 2 187213300 G 18 X 9 2 187216105 C 12 X 4 2 187221414 G 1 X 3 2 187226393 A 27 X 8 2 187247854 G 25 X 4 2 187254839 A 14 X 7 2 187255028 A 2 X 6 2 187265412 G 27 X 14 2 187268345 A 15 X 8 2 187273876 A 2 X 0 2 187274789 T 21 X 12 2 187275421 G 16 X 9 2 187292186 A 8 X 10 2 187311867 T 15 X 4 2 187317349 A 9 X 15 2 187328430 A 6 X 16 2 187341271 A 19 X 7 2 187343069 G 8 X 3 2 187360312 T 6 X 8 2 187380269 T 27 X 5 2 187384738 C 4 X 3 2 187418954 C 6 X 12 2 187448435 G 7 X 13 2 187470018 T 4 X 3 2 187471945 C 2 X 0 2 187475090 G 5 X 14 2 187477542 G 14 X 4 2 187498763 G 7 X 7 2 187509018 C 14 X 11 2 187524442 T 1 X 0 2 187646225 T 7 X 7 2 187648139 G 12 X 5 2 187811609 G 15 X 9 2 187824329 C 9 X 8 2 187829010 T 5 X 0 2 187849024 A 0 X 16 2 187925633 T 2 X 14 2 188039317 A 0 X 1 2 188089500 T 9 X 4 2 188142096 C 6 X 8 2 188142674 C 11 X 17 2 188150442 C 12 X 13 2 188221206 G 8 X 5 2 188241991 A 10 X 2 2 188254594 A 12 X 4 2 188314795 A 8 X 13 2 188315536 A 6 X 1 2 188319172 T 11 X 15 2 188322261 T 2 X 3 2 188325528 G 4 X 5 2 188334347 T 18 X 6 2 188336476 T 6 X 11 2 188348787 T 13 X 6 2 188349846 G 1 X 0 2 188352211 G 11 X 10 2 188353389 T 5 X 9 2 188353690 A 23 X 4 2 188369178 C 4 X 8 2 188380323 A 10 X 9 2 188381595 T 19 X 8 2 188391013 T 3 X 0 2 188391788 T 4 X 9 2 188396327 T 7 X 6 2 188398953 G 4 X 11 2 188407582 A 11 X 6 2 188409322 T 10 X 10 2 188437231 G 15 X 8 2 188458896 G 9 X 2 2 188476092 C 7 X 3 2 188479080 A 14 X 6 2 188479429 G 11 X 10 2 188480958 C 11 X 4 2 188489574 G 4 X 8 2 188491474 A 0 X 0 2 188493380 A 8 X 17 2 188499595 T 8 X 10 2 188505505 C 8 X 3 2 188525191 C 1 X 2 2 188525396 T 0 X 2 2 188545681 T 8 X 10 2 188556202 G 26 X 10 2 188560154 A 9 X 9 2 188561237 C 5 X 10 2 188563222 C 23 X 7 2 188568603 G 9 X 5 2 188572439 T 8 X 5 2 188573810 T 12 X 3 2 188574562 C 11 X 2 2 188574972 C 8 X 7 2 188578713 A 7 X 3 2 188580056 T 20 X 13 2 188582263 A 6 X 6 2 188583291 G 20 X 21 2 188585527 A 14 X 8 2 188591617 C 8 X 8 2 188597090 C 8 X 1 2 188600519 G 13 X 3 2 188601885 G 11 X 1 2 188636566 G 13 X 8 2 188645922 A 7 X 6 2 188646677 G 12 X 8 2 188647273 T 17 X 8 2 188651592 A 10 X 12 2 188674615 A 13 X 5 2 188682505 A 16 X 3 2 188703984 C 14 X 6 2 188729078 A 14 X 15 2 188781479 C 17 X 12 2 188796382 A 18 X 4 2 188811797 G 4 X 3 2 188816537 G 3 X 2 2 188831723 A 9 X 6 2 188842984 T 8 X 10 2 188854466 A 4 X 19 2 188872313 A 15 X 11 2 188950185 C 18 X 19 2 189013410 G 12 X 6 2 189046006 G 11 X 2 2 189096766 A 15 X 10 2 189157256 T 6 X 5 2 189189552 C 0 X 1 2 189198623 C 6 X 2 2 189205930 C 17 X 7 2 189227935 G 20 X 11 2 189228482 C 14 X 16 2 189234072 T 0 X 1 2 189273394 A 8 X 12 2 189273624 C 6 X 7 2 189280941 G 14 X 8 2 189291596 C 2 X 5 2 189295892 G 10 X 14 2 189297013 A 10 X 6 2 189299757 G 10 X 13 2 189301936 C 17 X 17 2 189309516 T 12 X 8 2 189309959 A 11 X 18 2 189312077 A 15 X 12 2 189313474 A 7 X 8 2 189319520 T 18 X 3 2 189322017 G 9 X 11 2 189327566 A 5 X 4 2 189353326 A 10 X 18 2 189365818 A 18 X 10 2 189367076 C 1 X 0 2 189376349 C 10 X 5 2 189392980 G 17 X 5 2 189396878 G 7 X 8 2 189397743 G 13 X 5 2 189402122 T 3 X 7 2 189405228 G 22 X 20 2 189419923 A 10 X 14 2 189422732 A 16 X 6 2 189424445 A 9 X 13 2 189425349 A 17 X 3 2 189430484 G 17 X 9 2 189435241 A 5 X 2 2 189461183 C 7 X 12 2 189482058 G 13 X 2 2 189490272 T 9 X 9 2 189490296 C 13 X 11 2 189495818 C 21 X 13 2 189495921 G 19 X 10 2 189496393 C 16 X 4 2 189499701 T 9 X 12 2 189500044 A 18 X 4 2 189503221 C 11 X 2 2 189516646 G 4 X 2 2 189527089 C 8 X 10 2 189535679 C 7 X 8 2 189570230 G 11 X 10 2 189587976 G 15 X 5 2 189822360 A 9 X 2 2 189959842 C 1 X 7 2 189977642 A 15 X 11 2 190068796 T 9 X 7 2 190089322 C 5 X 5 2 190097293 A 15 X 4 2 190102416 T 19 X 8 2 190119946 C 17 X 12 2 190150285 G 18 X 4 2 190151578 T 19 X 15 2 190180309 G 7 X 10 2 190189615 C 13 X 3 2 190191977 T 15 X 10 2 190200106 C 9 X 16 2 190202552 G 7 X 8 2 190497020 A 8 X 2 2 190499212 G 0 X 0 2 190548891 G 8 X 1 2 190557209 G 4 X 1 2 190609831 T 11 X 19 2 190654267 C 5 X 5 2 190692656 A 7 X 7 2 190695956 C 16 X 1 2 190708911 G 5 X 2 2 190711017 A 16 X 5 2 190718352 T 0 X 7 2 190729030 A 17 X 3 2 190731489 G 12 X 7 2 190736990 T 9 X 15 2 190745210 T 14 X 6 2 190746068 C 10 X 0 2 190771438 C 1 X 0 2 190775046 T 8 X 12 2 190780421 T 13 X 10 2 190784089 G 18 X 11 2 190784789 G 19 X 14 2 190789008 G 5 X 3 2 190794891 C 12 X 7 2 190796747 G 7 X 6 2 190801787 T 11 X 9 2 190804190 G 5 X 4 2 190810061 T 3 X 4 2 190810929 A 4 X 3 2 190825339 G 10 X 8 2 190832415 G 6 X 7 2 190833001 G 11 X 15 2 190834379 C 9 X 10 2 190837388 C 7 X 11 2 190841211 C 17 X 5 2 190847473 C 16 X 5 2 190848420 C 14 X 9 2 190849726 T 15 X 14 2 190856691 G 26 X 11 2 190861147 A 10 X 11 2 190868024 C 27 X 10 2 190870422 T 24 X 6 2 190873102 G 7 X 7 2 190875774 A 16 X 7 2 190885349 T 15 X 16 2 190890214 C 14 X 11 2 190890422 A 15 X 11 2 190901521 A 7 X 1 2 190905359 G 8 X 5 2 190914102 C 9 X 10 2 190918995 T 18 X 1 2 190927747 G 8 X 15 2 190932885 T 7 X 10 2 190954915 G 14 X 3 2 190969031 T 9 X 6 2 190993747 T 15 X 7 2 190998878 A 17 X 8 2 191001188 A 25 X 21 2 191001945 A 13 X 9 2 191013957 T 13 X 8 2 191015541 G 20 X 8 2 191038491 G 24 X 6 2 191056886 T 10 X 10 2 191057204 T 6 X 4 2 191066300 G 11 X 7 2 191067112 C 11 X 9 2 191079350 T 18 X 3 2 191109558 T 10 X 7 2 191110881 A 41 X 3 2 191129963 C 11 X 2 2 191143849 A 25 X 9 2 191145157 A 6 X 7 2 191147724 T 0 X 1 2 191154024 C 13 X 15 2 191161151 G 17 X 8 2 191176839 G 3 X 4 2 191210900 G 7 X 6 2 191216614 T 3 X 5 2 191241247 T 11 X 19 2 191242980 A 8 X 6 2 191254409 C 33 X 16 2 191290520 G 4 X 4 2 191292369 C 4 X 15 2 191293408 T 7 X 4 2 191297112 G 5 X 3 2 191299443 T 16 X 5 2 191303825 T 3 X 2 2 191419043 A 8 X 6 2 191467697 G 11 X 4 2 191488951 G 22 X 1 2 191492908 A 9 X 3 2 191495001 T 20 X 15 2 191510816 C 4 X 2 2 191537486 C 7 X 3 2 191558899 C 2 X 1 2 191561637 A 10 X 0 2 191568662 C 11 X 12 2 191587230 C 1 X 0 2 191588635 C 5 X 16 2 191595765 T 10 X 23 2 191615660 T 0 X 2 2 191641387 G 4 X 9 2 191662131 A 9 X 15 2 191665828 C 3 X 1 2 191672102 G 11 X 5 2 191679288 G 8 X 1 2 191696762 T 22 X 6 2 191697383 A 17 X 1 2 191697489 A 25 X 5 2 191698069 C 19 X 6 2 191698495 C 9 X 0 2 191702736 G 11 X 11 2 191727015 A 11 X 7 2 191741194 T 3 X 8 2 191746037 T 15 X 9 2 191758420 C 19 X 18 2 191767713 G 12 X 7 2 191770534 C 8 X 8 2 191776213 G 20 X 5 2 191789565 A 3 X 11 2 191804111 C 19 X 0 2 191806649 G 21 X 6 2 191814736 C 4 X 4 2 191816741 C 12 X 12 2 191820785 A 6 X 17 2 191825371 C 9 X 16 2 191841617 A 3 X 4 2 191842379 T 12 X 3 2 191844306 A 4 X 8 2 191845325 T 6 X 5 2 191857359 A 12 X 9 2 191868471 G 2 X 7 2 191868725 A 28 X 8 2 191873771 A 14 X 7 2 191874880 T 15 X 6 2 191875000 A 8 X 8 2 191875086 T 11 X 5 2 191875520 G 15 X 3 2 191879194 C 3 X 4 2 191879278 A 8 X 6 2 191883455 T 13 X 8 2 191902059 C 8 X 12 2 191920516 C 16 X 20 2 191923328 C 6 X 11 2 191928106 G 5 X 3 2 191935041 G 17 X 10 2 191954674 A 4 X 16 2 191955941 A 12 X 8 2 191956969 C 13 X 6 2 191961668 G 14 X 3 2 191962422 C 6 X 5 2 191966484 A 7 X 17 2 191968045 A 13 X 7 2 191988569 C 14 X 6 2 191990640 T 23 X 4 2 191991993 C 9 X 2 2 191992448 C 7 X 2 2 192006572 C 18 X 8 2 192022861 T 11 X 6 2 192026374 G 3 X 9 2 192040137 C 1 X 1 2 192046852 A 0 X 13 2 192056017 G 17 X 9 2 192060011 C 3 X 5 2 192087674 C 10 X 3 2 192087808 C 4 X 3 2 192090067 C 15 X 6 2 192095432 T 14 X 17 2 192097934 G 12 X 5 2 192104915 A 4 X 1 2 192124119 G 12 X 15 2 192131008 G 3 X 10 2 192168851 A 13 X 7 2 192174090 A 3 X 0 2 192180516 C 10 X 5 2 192185072 A 11 X 11 2 192192111 T 7 X 14 2 192193269 C 18 X 9 2 192196217 T 4 X 4 2 192196256 A 10 X 5 2 192197605 G 13 X 9 2 192198773 A 14 X 5 2 192200139 A 9 X 6 2 192202115 G 5 X 4 2 192218398 T 11 X 15 2 192229774 T 12 X 19 2 192230678 C 15 X 12 2 192265000 C 10 X 5 2 192272057 A 0 X 1 2 192289667 C 18 X 10 2 192349611 T 3 X 1 2 192364631 A 5 X 3 2 192398456 T 4 X 4 2 192409526 A 7 X 3 2 192410540 A 16 X 2 2 192410979 A 9 X 5 2 192413021 T 17 X 6 2 192505560 A 27 X 11 2 192516157 G 6 X 8 2 192526299 C 17 X 10 2 192553438 C 15 X 14 2 192554632 G 13 X 10 2 192565159 C 12 X 4 2 192569927 C 0 X 8 2 192582958 A 5 X 9 2 192628688 A 8 X 8 2 192629593 T 5 X 6 2 192631581 T 10 X 13 2 192634483 G 15 X 12 2 192641763 T 7 X 6 2 192647908 T 9 X 18 2 192651977 A 3 X 6 2 192659576 A 7 X 3 2 192671493 A 16 X 8 2 192688833 G 5 X 6 2 192689742 T 15 X 15 2 192692199 T 13 X 9 2 192695717 C 11 X 17 2 192736908 C 11 X 9 2 192781131 C 2 X 4 2 192790155 C 0 X 17 2 192830252 G 12 X 6 2 192848833 A 11 X 19 2 192852358 G 12 X 14 2 192860506 A 10 X 20 2 192866214 T 8 X 8 2 192867200 G 2 X 2 2 192868709 G 10 X 15 2 192870923 T 11 X 14 2 192878237 G 16 X 7 2 192880135 G 3 X 2 2 192886453 G 8 X 7 2 192908634 G 16 X 8 2 192910423 G 11 X 10 2 192912179 G 4 X 5 2 192919535 T 15 X 7 2 192937524 A 15 X 10 2 192949908 A 8 X 12 2 192950392 T 11 X 14 2 192962970 G 11 X 11 2 192984384 T 13 X 7 2 193012090 T 11 X 12 2 193020480 G 11 X 13 2 193042036 C 1 X 11 2 193221636 T 8 X 1 2 193258172 T 10 X 2 2 193262766 G 17 X 8 2 193369919 C 13 X 14 2 193390742 G 13 X 2 2 193392718 G 1 X 2 2 193417794 G 7 X 2 2 193471029 T 6 X 0 2 193564395 C 0 X 8 2 193711434 G 0 X 10 2 193713109 A 1 X 5 2 193857319 A 3 X 4 2 193882914 T 8 X 2 2 193927654 A 22 X 7 2 193930135 C 14 X 10 2 193933961 A 17 X 14 2 193952827 C 11 X 9 2 193960770 C 10 X 13 2 193965035 T 20 X 4 2 193965545 C 21 X 12 2 193970637 C 25 X 12 2 193971038 T 16 X 3 2 193972242 G 12 X 5 2 193972470 C 21 X 8 2 193973140 G 13 X 6 2 193973734 G 19 X 3 2 193974074 T 13 X 8 2 193984352 G 14 X 6 2 193989157 C 9 X 2 2 193990905 G 11 X 6 2 193997564 C 4 X 2 2 194000777 G 16 X 7 2 194017300 T 9 X 5 2 194037281 T 15 X 9 2 194082408 T 0 X 2 2 194085932 T 0 X 7 2 194169990 G 10 X 13 2 194208167 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13 2 195639676 T 9 X 10 2 195680670 T 5 X 7 2 195685993 T 24 X 8 2 195726114 A 1 X 7 2 195742216 T 3 X 8 2 195819246 A 14 X 2 2 195822296 T 14 X 19 2 195929443 C 7 X 2 2 195951555 T 0 X 0 2 196144294 C 11 X 4 2 196153455 T 6 X 2 2 196158600 T 4 X 0 2 196172135 G 7 X 0 2 196201901 C 6 X 6 2 196232771 T 9 X 7 2 196236234 A 13 X 11 2 196262703 A 12 X 5 2 196284175 A 10 X 12 2 196296202 A 14 X 2 2 196298155 C 16 X 4 2 196298514 A 8 X 7 2 196303084 T 10 X 5 2 196303278 T 5 X 0 2 196323638 G 10 X 0 2 196332880 C 6 X 10 2 196358119 T 5 X 4 2 196360729 G 3 X 4 2 196360939 G 9 X 13 2 196367845 C 25 X 5 2 196395502 G 8 X 10 2 196431834 T 3 X 0 2 196456302 C 1 X 3 2 196463022 C 8 X 12 2 196468811 C 19 X 8 2 196470969 C 7 X 8 2 196474566 T 5 X 7 2 196478846 C 6 X 11 2 196492344 G 4 X 0 2 196507430 A 13 X 9 2 196515421 G 6 X 0 2 196518325 C 10 X 13 2 196529339 G 3 X 0 2 196533535 T 5 X 8 2 196545262 G 7 X 9 2 196548054 C 15 X 11 2 196558995 C 5 X 8 2 196560044 G 12 X 15 2 196580177 A 13 X 14 2 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5 2 201086346 T 18 X 4 2 201105038 A 4 X 3 2 201112113 A 8 X 17 2 201117552 T 18 X 3 2 201140012 A 1 X 6 2 201152574 C 13 X 8 2 201157029 T 13 X 12 2 201181807 G 13 X 13 2 201186397 G 5 X 8 2 201203246 A 4 X 0 2 201209977 C 16 X 8 2 201323449 C 12 X 3 2 201335499 T 3 X 8 2 201336054 G 6 X 11 2 201341121 A 12 X 8 2 201346780 A 12 X 15 2 201351715 A 9 X 9 2 201372437 T 17 X 13 2 201372532 T 14 X 18 2 201375656 A 4 X 7 2 201379014 G 5 X 0 2 201413124 G 3 X 0 2 201619338 T 21 X 3 2 201636618 A 0 X 2 2 201664240 A 8 X 0 2 201730660 G 7 X 8 2 201733754 A 1 X 0 2 201737844 G 6 X 9 2 201744425 G 0 X 8 2 201752365 G 3 X 7 2 201785746 A 11 X 17 2 201815366 G 5 X 11 2 201816874 A 10 X 4 2 201827922 T 7 X 11 2 201852061 T 15 X 13 2 201861922 C 3 X 3 2 201869769 G 14 X 22 2 201870944 A 9 X 10 2 201873214 C 1 X 2 2 201884171 T 6 X 6 2 201888175 A 10 X 4 2 201898996 C 4 X 7 2 201903163 T 3 X 10 2 201907957 C 13 X 15 2 201943000 T 3 X 3 2 202011444 T 13 X 6 2 202078176 A 1 X 2 2 202083468 A 26 X 9 2 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2 202544416 T 9 X 1 2 202550530 G 5 X 7 2 202572334 A 3 X 0 2 202572352 G 1 X 0 2 202576101 T 17 X 8 2 202586077 C 17 X 6 2 202617325 A 10 X 13 2 202627891 T 15 X 5 2 202647447 C 16 X 4 2 202648992 T 8 X 2 2 202657236 T 2 X 0 2 202658610 G 11 X 2 2 202658736 C 8 X 2 2 202663587 G 5 X 2 2 202663953 G 9 X 6 2 202684001 G 6 X 5 2 202715889 A 11 X 7 2 202750477 A 4 X 12 2 202770635 A 2 X 1 2 202778200 C 9 X 12 2 202790375 T 22 X 4 2 202800562 A 2 X 3 2 202804678 C 3 X 5 2 202843476 T 3 X 1 2 202911998 G 10 X 5 2 202951475 C 28 X 9 2 202952024 G 5 X 15 2 202987547 C 15 X 1 2 202996573 G 1 X 0 2 203014286 T 7 X 0 2 203085210 A 10 X 2 2 203126772 G 11 X 2 2 203133070 G 6 X 1 2 203149357 T 15 X 6 2 203166627 T 19 X 6 2 203175603 G 25 X 7 2 203219110 G 3 X 3 2 203243948 C 8 X 9 2 203249883 T 18 X 8 2 203253331 C 3 X 3 2 203266664 A 6 X 10 2 203269955 A 9 X 8 2 203310340 C 6 X 13 2 203316323 A 15 X 13 2 203319073 A 10 X 15 2 203337977 C 5 X 11 2 203346316 A 11 X 8 2 203372758 G 1 X 0 2 203422403 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X 12 2 204410382 A 17 X 7 2 204414240 A 14 X 5 2 204415550 C 12 X 6 2 204460294 T 18 X 3 2 204464505 A 6 X 12 2 204465038 C 11 X 13 2 204483680 C 2 X 0 2 204483938 T 3 X 2 2 204494607 G 4 X 10 2 204498744 T 8 X 15 2 204510238 G 19 X 12 2 204514585 A 12 X 6 2 204554361 A 11 X 4 2 204559993 G 1 X 0 2 204568158 T 12 X 8 2 204585203 A 11 X 9 2 204590219 C 7 X 8 2 204591241 A 10 X 4 2 204593956 A 11 X 2 2 204600108 C 15 X 7 2 204603548 A 13 X 4 2 204612933 C 20 X 8 2 204613664 C 17 X 10 2 204615723 C 9 X 4 2 204625667 G 0 X 0 2 204636977 T 11 X 2 2 204646183 C 18 X 4 2 204649487 A 11 X 7 2 204650521 C 11 X 3 2 204650579 C 10 X 2 2 204650812 G 17 X 4 2 204655462 T 11 X 2 2 204655596 C 20 X 2 2 204658585 A 25 X 11 2 204667667 A 10 X 4 2 204724741 T 0 X 11 2 204725054 T 8 X 6 2 204749305 G 21 X 1 2 204759651 T 5 X 6 2 204801429 G 5 X 10 2 204806513 A 7 X 9 2 204812786 G 11 X 4 2 204815092 G 11 X 6 2 204818005 G 8 X 14 2 204818071 C 4 X 6 2 204818576 C 5 X 5 2 204827401 T 23 X 0 2 204830151 T 7 X 1 2 204847475 G 10 X 15 2 204855907 T 0 X 6 2 204857535 A 8 X 3 2 204865193 G 10 X 21 2 204867701 T 10 X 13 2 204874625 C 6 X 13 2 204897216 G 10 X 11 2 204942467 C 14 X 8 2 204959956 A 11 X 4 2 204985133 C 4 X 11 2 204985157 G 4 X 10 2 204992049 C 6 X 8 2 205043905 T 13 X 3 2 205054217 C 15 X 11 2 205076097 T 16 X 7 2 205102959 A 12 X 0 2 205124140 T 23 X 6 2 205139384 G 6 X 8 2 205183548 G 3 X 3 2 205189252 T 10 X 5 2 205189590 T 11 X 16 2 205190091 T 18 X 9 2 205192605 C 5 X 10 2 205208598 G 8 X 8 2 205226100 C 13 X 13 2 205230805 G 5 X 7 2 205234780 G 12 X 8 2 205244781 G 9 X 2 2 205266716 A 22 X 6 2 205271728 A 16 X 1 2 205278766 G 9 X 21 2 205280245 C 8 X 17 2 205280944 C 7 X 4 2 205289957 C 16 X 11 2 205290328 C 3 X 9 2 205302778 T 14 X 6 2 205331189 G 2 X 2 2 205348962 G 24 X 6 2 205352599 A 10 X 0 2 205366149 G 19 X 9 2 205378067 G 19 X 6 2 205390552 G 19 X 12 2 205394129 T 13 X 8 2 205395609 T 12 X 8 2 205395843 G 12 X 3 2 205396527 T 7 X 0 2 205405284 A 10 X 4 2 205408967 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206254283 T 14 X 6 2 206257612 G 5 X 2 2 206268871 C 12 X 9 2 206269560 C 5 X 6 2 206276759 G 10 X 5 2 206284652 T 6 X 7 2 206285661 G 10 X 2 2 206298819 T 3 X 5 2 206299740 C 14 X 2 2 206313956 C 9 X 5 2 206315363 A 14 X 14 2 206333399 C 6 X 6 2 206335079 T 14 X 6 2 206383558 G 5 X 2 2 206406190 T 1 X 0 2 206436195 G 8 X 16 2 206456559 A 10 X 4 2 206467871 A 0 X 3 2 206476660 C 2 X 2 2 206479958 T 15 X 4 2 206499107 A 7 X 7 2 206509324 C 0 X 10 2 206509497 C 2 X 4 2 206512697 G 6 X 2 2 206517993 G 2 X 1 2 206520630 C 4 X 4 2 206522469 T 4 X 2 2 206530773 G 8 X 1 2 206530904 C 7 X 1 2 206538203 C 4 X 5 2 206539468 G 6 X 7 2 206542537 C 5 X 7 2 206559203 G 12 X 12 2 206572897 C 8 X 9 2 206574913 C 6 X 10 2 206578622 T 6 X 16 2 206581658 T 12 X 11 2 206585134 A 5 X 6 2 206610366 A 16 X 8 2 206611910 A 4 X 5 2 206613554 A 4 X 9 2 206615764 G 7 X 6 2 206625861 C 11 X 13 2 206687724 C 23 X 16 2 206696884 A 9 X 7 2 206705552 G 7 X 5 2 206706838 A 8 X 4 2 206762028 A 22 X 5 2 206768143 G 17 X 6 2 206770915 G 11 X 7 2 206773862 G 5 X 5 2 206780934 C 9 X 7 2 206794281 T 8 X 3 2 206794917 T 17 X 4 2 206802223 A 10 X 1 2 206815000 T 8 X 0 2 206816126 A 8 X 6 2 206819736 T 11 X 5 2 206834875 T 8 X 3 2 206836688 A 5 X 0 2 206838217 A 19 X 24 2 206840650 A 14 X 4 2 206842844 C 2 X 0 2 206860652 G 7 X 6 2 206861724 C 10 X 3 2 206868483 A 6 X 4 2 206887629 A 12 X 6 2 206891525 G 12 X 4 2 206895464 A 10 X 1 2 206899612 A 17 X 5 2 206908478 G 9 X 2 2 206942304 A 10 X 5 2 206989758 A 19 X 6 2 206997495 T 17 X 7 2 207028611 G 15 X 0 2 207032378 G 16 X 4 2 207040460 C 5 X 0 2 207045913 G 12 X 9 2 207048494 T 8 X 10 2 207053279 T 6 X 11 2 207056828 G 9 X 17 2 207108308 C 20 X 11 2 207135818 G 10 X 9 2 207145340 C 10 X 8 2 207167330 G 10 X 14 2 207199759 G 13 X 10 2 207201310 T 9 X 13 2 207204560 G 0 X 23 2 207211801 G 12 X 6 2 207228870 T 16 X 19 2 207237640 T 6 X 14 2 207249646 A 7 X 13 2 207251156 G 15 X 4 2 207254842 G 2 X 1 2 207258564 C 4 X 3 2 207277936 A 12 X 6 2 207279992 C 5 X 6 2 207280529 C 7 X 10 2 207284053 G 7 X 14 2 207285414 T 8 X 12 2 207308645 T 12 X 11 2 207406755 C 19 X 9 2 207413888 A 20 X 6 2 207425577 G 11 X 0 2 207450033 T 1 X 18 2 207452304 T 10 X 11 2 207452431 C 9 X 6 2 207486176 C 0 X 0 2 207517911 A 14 X 11 2 207532681 G 8 X 11 2 207538496 C 6 X 6 2 207543536 T 7 X 19 2 207544184 C 14 X 16 2 207546521 C 4 X 5 2 207591269 G 1 X 3 2 207596402 G 16 X 13 2 207614914 T 8 X 14 2 207616032 C 5 X 13 2 207623850 G 6 X 21 2 207625968 C 6 X 5 2 207626076 G 7 X 9 2 207634096 T 12 X 17 2 207654297 T 20 X 5 2 207661663 C 11 X 6 2 207666930 T 8 X 18 2 207676351 T 12 X 10 2 207677619 C 20 X 17 2 207682243 T 18 X 9 2 207684184 G 5 X 5 2 207689391 C 12 X 5 2 207694242 C 16 X 22 2 207754244 C 2 X 15 2 207790784 G 20 X 8 2 207795458 G 13 X 14 2 207804737 A 12 X 8 2 207807580 G 5 X 12 2 207820735 G 8 X 11 2 207830722 T 16 X 7 2 207834769 C 11 X 8 2 207834788 G 13 X 10 2 207834852 T 20 X 8 2 207835444 G 7 X 2 2 207837489 G 11 X 11 2 207839226 G 10 X 13 2 207841746 C 9 X 4 2 207867109 A 25 X 4 2 207869523 G 9 X 4 2 207872426 A 18 X 9 2 207884867 C 22 X 14 2 207905188 C 13 X 3 2 207906747 A 10 X 3 2 207915736 T 12 X 0 2 207936442 C 13 X 9 2 207957703 C 4 X 6 2 207967519 C 17 X 6 2 207977390 T 10 X 17 2 208023370 T 18 X 0 2 208025553 T 10 X 15 2 208048383 T 8 X 3 2 208052392 A 5 X 6 2 208053049 T 10 X 12 2 208053374 T 10 X 9 2 208060789 T 2 X 8 2 208063914 C 10 X 15 2 208099914 G 9 X 10 2 208100111 A 5 X 10 2 208134931 T 22 X 16 2 208176575 A 7 X 2 2 208200276 A 7 X 6 2 208222595 G 22 X 7 2 208228176 G 8 X 2 2 208234824 G 9 X 6 2 208235671 C 1 X 0 2 208365519 G 13 X 12 2 208396018 C 10 X 12 2 208398414 A 18 X 12 2 208401440 T 9 X 4 2 208404458 T 6 X 2 2 208406885 T 7 X 3 2 208415941 A 3 X 1 2 208420543 C 8 X 4 2 208420988 A 5 X 3 2 208424679 G 9 X 4 2 208431631 C 5 X 13 2 208436122 C 4 X 3 2 208440687 T 4 X 13 2 208443370 C 14 X 23 2 208457064 T 6 X 10 2 208457995 G 12 X 12 2 208464877 C 5 X 4 2 208466247 C 13 X 6 2 208476500 G 16 X 8 2 208485495 A 18 X 4 2 208522178 G 3 X 4 2 208539708 A 5 X 5 2 208551572 T 8 X 7 2 208596062 G 6 X 3 2 208600327 C 6 X 4 2 208600875 G 0 X 1 2 208607610 A 14 X 9 2 208617315 T 5 X 3 2 208617441 T 12 X 7 2 208617549 A 10 X 6 2 208617862 C 4 X 0 2 208619097 T 10 X 4 2 208619951 T 7 X 0 2 208672313 G 15 X 4 2 208673771 T 3 X 4 2 208679140 G 11 X 18 2 208681020 A 6 X 4 2 208687931 C 6 X 4 2 208689015 A 1 X 4 2 208691671 T 9 X 9 2 208694182 G 17 X 5 2 208698478 C 17 X 7 2 208706574 T 4 X 3 2 208708850 G 4 X 0 2 208708871 C 5 X 3 2 208716654 C 4 X 1 2 208717699 A 4 X 0 2 208719024 G 10 X 2 2 208731042 G 11 X 4 2 208748276 A 7 X 3 2 208751242 G 10 X 5 2 208783926 T 1 X 9 2 209038164 T 4 X 3 2 209050250 C 12 X 5 2 209061691 C 8 X 6 2 209073929 A 13 X 4 2 209173484 G 14 X 2 2 209175895 A 14 X 2 2 209179835 G 11 X 4 2 209182356 G 9 X 13 2 209182497 A 5 X 1 2 209218043 T 18 X 10 2 209219881 T 17 X 7 2 209221408 A 13 X 14 2 209237914 C 7 X 6 2 209245409 A 3 X 4 2 209308352 G 11 X 13 2 209308741 A 7 X 16 2 209309498 C 6 X 9 2 209311963 A 11 X 2 2 209313786 C 13 X 13 2 209317370 G 6 X 18 2 209318479 C 13 X 2 2 209325125 T 2 X 0 2 209328912 A 4 X 3 2 209330196 A 11 X 15 2 209333991 C 3 X 4 2 209339804 A 13 X 16 2 209339898 T 8 X 9 2 209340146 A 9 X 7 2 209343551 A 5 X 10 2 209344056 C 12 X 7 2 209345612 C 20 X 10 2 209345731 A 16 X 18 2 209346329 C 3 X 1 2 209349588 A 7 X 9 2 209351241 T 10 X 9 2 209351578 T 7 X 8 2 209365372 G 21 X 10 2 209382933 C 13 X 2 2 209391749 C 14 X 14 2 209394730 G 15 X 5 2 209396076 T 13 X 4 2 209404919 G 1 X 0 2 209413292 C 16 X 2 2 209416961 C 17 X 5 2 209440969 C 15 X 5 2 209450300 T 11 X 13 2 209452635 G 9 X 9 2 209462649 C 7 X 1 2 209593386 T 21 X 6 2 209595041 C 4 X 5 2 209595946 T 5 X 4 2 209622077 G 17 X 8 2 209631064 T 7 X 1 2 209701399 C 0 X 3 2 209799009 G 6 X 0 2 209827852 T 2 X 0 2 209862343 G 6 X 11 2 209872941 G 3 X 1 2 209886375 C 7 X 15 2 209893206 C 4 X 12 2 209900883 A 8 X 13 2 209911291 G 7 X 16 2 209929986 G 7 X 4 2 209931970 T 14 X 16 2 209937882 G 5 X 4 2 209955847 A 14 X 5 2 209956325 G 16 X 10 2 209958060 A 7 X 19 2 209964740 A 10 X 6 2 209966006 C 12 X 6 2 209966663 G 5 X 4 2 209967840 G 5 X 14 2 209972230 T 16 X 10 2 209974049 G 2 X 7 2 209976069 T 11 X 7 2 209980117 A 8 X 10 2 209982333 C 7 X 7 2 209989508 T 3 X 15 2 209990990 C 16 X 10 2 210001483 T 11 X 20 2 210003297 T 7 X 8 2 210010293 T 21 X 15 2 210017817 T 18 X 1 2 210042325 G 7 X 10 2 210049562 T 12 X 6 2 210053004 G 11 X 4 2 210059938 A 10 X 3 2 210075380 G 18 X 6 2 210080910 G 4 X 8 2 210087069 A 6 X 10 2 210127918 T 18 X 5 2 210290949 T 15 X 5 2 210314925 A 18 X 4 2 210327969 T 14 X 2 2 210341981 T 10 X 20 2 210369312 T 9 X 5 2 210379263 A 8 X 10 2 210400703 C 7 X 9 2 210402853 T 11 X 13 2 210478071 C 3 X 5 2 210517831 A 18 X 4 2 210610168 G 18 X 7 2 210644691 G 7 X 13 2 210764790 T 8 X 1 2 210880028 C 7 X 10 2 210887178 A 12 X 1 2 210968541 T 12 X 3 2 210969752 T 15 X 6 2 210983249 T 13 X 6 2 210990695 T 12 X 1 2 211027957 T 14 X 2 2 211030527 T 26 X 14 2 211034988 A 8 X 12 2 211036010 C 13 X 3 2 211042223 A 4 X 7 2 211042780 G 9 X 4 2 211045602 A 16 X 5 2 211047295 C 6 X 8 2 211053159 C 7 X 2 2 211053832 T 22 X 6 2 211055939 T 10 X 22 2 211057454 A 8 X 13 2 211058842 G 8 X 7 2 211076805 A 9 X 11 2 211078127 C 5 X 2 2 211078277 G 12 X 2 2 211084379 T 1 X 4 2 211087713 A 8 X 6 2 211089619 T 12 X 16 2 211095069 T 18 X 14 2 211097555 T 17 X 5 2 211105543 G 13 X 8 2 211105655 A 10 X 4 2 211105858 G 8 X 13 2 211106681 G 7 X 12 2 211111858 A 13 X 12 2 211112168 T 13 X 15 2 211128340 A 9 X 7 2 211132531 G 11 X 24 2 211146529 G 10 X 15 2 211153086 T 16 X 1 2 211156792 C 14 X 26 2 211163475 T 11 X 13 2 211169245 G 9 X 15 2 211170013 T 13 X 11 2 211173913 T 11 X 2 2 211175681 A 4 X 9 2 211177323 T 8 X 11 2 211197236 T 6 X 10 2 211209466 G 7 X 12 2 211237041 A 19 X 5 2 211244402 G 9 X 13 2 211255462 G 7 X 19 2 211255533 C 9 X 8 2 211256219 G 1 X 2 2 211256826 C 9 X 13 2 211260754 G 3 X 16 2 211260788 G 7 X 8 2 211265352 C 3 X 8 2 211269590 T 6 X 8 2 211269617 A 7 X 5 2 211271124 A 13 X 11 2 211273392 C 4 X 7 2 211273603 G 21 X 7 2 211276815 C 6 X 7 2 211281898 G 9 X 8 2 211283868 C 7 X 5 2 211286349 T 8 X 7 2 211288038 G 12 X 12 2 211291414 A 10 X 9 2 211291465 G 2 X 14 2 211297851 C 2 X 1 2 211307818 G 5 X 2 2 211327704 A 8 X 8 2 211341903 T 17 X 3 2 211343861 A 8 X 9 2 211345956 C 16 X 8 2 211350172 C 17 X 25 2 211350777 A 9 X 14 2 211352806 C 22 X 7 2 211365829 A 7 X 17 2 211368015 T 7 X 10 2 211372190 G 7 X 16 2 211377139 T 2 X 5 2 211389376 G 7 X 8 2 211414132 T 7 X 6 2 211428939 C 6 X 10 2 211443068 A 6 X 4 2 211447843 T 8 X 6 2 211452787 T 7 X 6 2 211456184 G 21 X 12 2 211466203 G 9 X 6 2 211483376 T 2 X 13 2 211485727 A 8 X 1 2 211488202 G 7 X 12 2 211490394 T 13 X 9 2 211504052 C 16 X 15 2 211516762 A 18 X 3 2 211516830 A 7 X 8 2 211524928 A 6 X 12 2 211534348 C 8 X 7 2 211544715 C 14 X 7 2 211548224 G 8 X 2 2 211550532 A 9 X 8 2 211550690 A 19 X 6 2 211551758 T 6 X 1 2 211553361 G 9 X 4 2 211559097 A 4 X 1 2 211560006 G 6 X 3 2 211563811 T 14 X 2 2 211566054 A 15 X 14 2 211567171 A 19 X 8 2 211582129 A 7 X 9 2 211590342 A 24 X 6 2 211597372 A 15 X 17 2 211649942 T 6 X 11 2 211666098 A 0 X 15 2 211685101 T 3 X 9 2 211698039 A 30 X 14 2 211698487 G 22 X 8 2 211700011 C 0 X 2 2 211701345 G 13 X 8 2 211710952 A 3 X 7 2 211711348 C 7 X 2 2 211713033 T 6 X 9 2 211718626 A 13 X 10 2 211718642 A 8 X 9 2 211721935 A 9 X 14 2 211730133 G 16 X 11 2 211756589 G 5 X 14 2 211762745 C 12 X 0 2 211830321 T 9 X 9 2 211834557 T 8 X 6 2 211837309 T 5 X 3 2 211842415 C 19 X 8 2 211845744 G 18 X 7 2 211853852 G 15 X 7 2 211863234 A 4 X 11 2 211871559 G 2 X 12 2 211872047 T 6 X 8 2 211873655 T 8 X 27 2 211883338 T 9 X 16 2 211885100 G 7 X 7 2 211889488 G 18 X 4 2 211892281 C 11 X 12 2 211905833 A 6 X 17 2 211905853 T 5 X 12 2 211907291 A 12 X 3 2 211958758 G 11 X 6 2 211966486 T 8 X 4 2 211972951 A 13 X 12 2 211976373 A 14 X 15 2 212054872 G 8 X 15 2 212058221 G 10 X 11 2 212059318 T 13 X 8 2 212059468 G 14 X 9 2 212082477 C 5 X 1 2 212082858 T 1 X 7 2 212083481 G 7 X 5 2 212083988 A 9 X 8 2 212084894 T 3 X 3 2 212085165 C 12 X 13 2 212090148 A 9 X 11 2 212093189 C 0 X 11 2 212107975 T 5 X 15 2 212111567 A 0 X 13 2 212126135 C 0 X 0 2 212159613 T 8 X 10 2 212253666 C 10 X 9 2 212253695 C 12 X 8 2 212279827 T 10 X 6 2 212285364 T 10 X 12 2 212285397 T 15 X 4 2 212289854 A 17 X 10 2 212298638 C 7 X 17 2 212304290 T 7 X 2 2 212313878 T 10 X 18 2 212319782 G 7 X 8 2 212319846 G 18 X 15 2 212327035 C 11 X 5 2 212329981 C 14 X 9 2 212331529 A 18 X 9 2 212343722 C 3 X 10 2 212350123 A 18 X 16 2 212357245 T 9 X 14 2 212357740 T 23 X 14 2 212375626 T 7 X 9 2 212380522 T 4 X 5 2 212386539 C 27 X 6 2 212394611 C 7 X 9 2 212398021 T 14 X 2 2 212398851 T 9 X 6 2 212399228 A 13 X 8 2 212402817 T 15 X 15 2 212404132 C 12 X 4 2 212409312 G 5 X 8 2 212413245 T 7 X 7 2 212414391 G 4 X 6 2 212417432 C 9 X 7 2 212420956 A 14 X 6 2 212423784 G 7 X 1 2 212424822 T 12 X 6 2 212425165 A 12 X 15 2 212427320 C 3 X 4 2 212427321 C 3 X 5 2 212431015 G 5 X 2 2 212431159 T 6 X 14 2 212431491 G 12 X 11 2 212503345 C 10 X 7 2 212515864 C 11 X 3 2 212541367 A 20 X 8 2 212574735 G 18 X 4 2 212580559 G 17 X 7 2 212597121 C 14 X 10 2 212601481 C 11 X 3 2 212635502 A 8 X 1 2 212636937 A 14 X 7 2 212642373 C 29 X 5 2 212648286 T 23 X 2 2 212648355 C 16 X 5 2 212666590 T 19 X 11 2 212673409 G 11 X 14 2 212674691 C 0 X 7 2 212674868 A 3 X 2 2 212675192 A 21 X 6 2 212675417 G 12 X 2 2 212678985 T 5 X 12 2 212682961 T 17 X 9 2 212692599 C 13 X 4 2 212696854 G 22 X 8 2 212701663 C 22 X 7 2 212711289 T 28 X 10 2 212726535 T 8 X 3 2 212728096 A 4 X 5 2 212731571 G 12 X 7 2 212737895 T 18 X 4 2 212739463 A 6 X 4 2 212739551 T 4 X 1 2 212741177 G 18 X 6 2 212741608 G 14 X 8 2 212742693 G 7 X 3 2 212752388 G 17 X 8 2 212758272 A 6 X 7 2 212761372 G 12 X 9 2 212762951 T 8 X 7 2 212763033 C 8 X 8 2 212773462 C 6 X 11 2 212776560 T 11 X 22 2 212777460 T 5 X 0 2 212784773 G 9 X 3 2 212785472 A 13 X 2 2 212786362 C 26 X 8 2 212787016 C 10 X 0 2 212787154 A 15 X 3 2 212787222 A 23 X 8 2 212791237 T 17 X 5 2 212793077 C 6 X 12 2 212793830 A 17 X 6 2 212797548 C 20 X 10 2 212798203 A 12 X 2 2 212798814 T 24 X 7 2 212813280 G 11 X 3 2 212814676 C 5 X 6 2 212817538 C 12 X 14 2 212817629 C 8 X 13 2 212827070 A 10 X 16 2 212829416 A 15 X 12 2 212832293 C 5 X 10 2 212835034 T 8 X 6 2 212842963 C 8 X 6 2 212843181 T 11 X 14 2 212844525 A 13 X 15 2 212844721 C 13 X 20 2 212845283 A 10 X 13 2 212849443 C 10 X 10 2 212857865 T 20 X 5 2 212858545 A 22 X 5 2 212863667 C 14 X 7 2 212869111 A 14 X 9 2 212872326 T 23 X 16 2 212873541 A 3 X 17 2 212873624 C 12 X 7 2 212874493 T 3 X 1 2 212880515 C 10 X 12 2 212884451 T 7 X 4 2 212898493 A 3 X 4 2 212913433 C 12 X 2 2 212917136 G 14 X 9 2 212929031 G 15 X 6 2 212936886 C 15 X 16 2 212943931 C 21 X 6 2 212947412 C 16 X 7 2 212979042 G 9 X 15 2 212990900 G 16 X 11 2 212995034 C 11 X 1 2 212995760 T 8 X 16 2 213004851 C 18 X 8 2 213010868 G 25 X 12 2 213010932 A 18 X 5 2 213014700 G 8 X 3 2 213018415 C 6 X 4 2 213019189 T 1 X 7 2 213020998 A 7 X 7 2 213027911 G 7 X 13 2 213031861 T 4 X 11 2 213034131 G 4 X 1 2 213040405 G 6 X 3 2 213042078 G 16 X 5 2 213042771 A 24 X 8 2 213050270 T 16 X 6 2 213055269 T 15 X 26 2 213061401 C 9 X 10 2 213080486 A 9 X 12 2 213084120 A 12 X 16 2 213085561 G 7 X 4 2 213092849 A 8 X 16 2 213107512 G 14 X 12 2 213107803 C 11 X 7 2 213108186 A 7 X 1 2 213150092 C 23 X 3 2 213205042 G 14 X 13 2 213286503 A 8 X 10 2 213347370 C 8 X 2 2 213369793 T 8 X 8 2 213372274 T 19 X 5 2 213375803 C 11 X 10 2 213377675 G 22 X 13 2 213381332 A 15 X 0 2 213381956 A 10 X 9 2 213393208 T 6 X 19 2 213435987 T 22 X 17 2 213482103 T 11 X 7 2 213501544 G 9 X 9 2 213503993 C 11 X 8 2 213509316 A 9 X 7 2 213512503 G 7 X 9 2 213517459 C 12 X 20 2 213529004 C 12 X 8 2 213535266 G 20 X 8 2 213551280 C 9 X 11 2 213551837 G 5 X 14 2 213553561 A 6 X 9 2 213555557 T 12 X 5 2 213562886 A 33 X 9 2 213606607 A 0 X 2 2 213621651 A 3 X 0 2 213637391 A 9 X 16 2 213648580 G 11 X 7 2 213649310 C 21 X 15 2 213656604 C 10 X 2 2 213657206 T 13 X 14 2 213727538 A 18 X 6 2 213741135 G 25 X 5 2 213746435 A 8 X 1 2 213769155 C 16 X 10 2 213769500 A 18 X 11 2 213823639 C 7 X 5 2 213850764 G 2 X 2 2 213853290 T 8 X 6 2 213864518 G 19 X 10 2 213870662 A 14 X 0 2 213882129 A 17 X 9 2 213910033 A 5 X 11 2 213915543 T 10 X 10 2 213925839 A 6 X 4 2 213956891 A 17 X 14 2 213967002 T 0 X 10 2 213969790 A 13 X 4 2 213988183 G 6 X 5 2 214026021 C 20 X 0 2 214047744 T 9 X 4 2 214076544 T 26 X 13 2 214114972 G 4 X 2 2 214139138 C 12 X 10 2 214156392 C 19 X 7 2 214160879 A 12 X 10 2 214187532 G 13 X 4 2 214187609 A 8 X 2 2 214201925 G 16 X 3 2 214221280 G 15 X 5 2 214227764 T 22 X 14 2 214251717 T 16 X 11 2 214253882 C 20 X 2 2 214254188 G 19 X 8 2 214256670 G 19 X 2 2 214264660 G 19 X 5 2 214270349 G 19 X 6 2 214275329 C 6 X 12 2 214298500 G 20 X 10 2 214349095 C 13 X 5 2 214365576 A 6 X 1 2 214381334 A 7 X 11 2 214382860 A 16 X 7 2 214383473 C 23 X 11 2 214403643 C 11 X 13 2 214404492 T 23 X 3 2 214405689 A 9 X 18 2 214421554 G 21 X 11 2 214421584 A 23 X 4 2 214422305 A 13 X 5 2 214422640 G 12 X 7 2 214440045 A 11 X 11 2 214440120 A 12 X 6 2 214444196 A 6 X 7 2 214444220 T 8 X 9 2 214445929 A 6 X 11 2 214450755 G 11 X 11 2 214451169 T 4 X 10 2 214451374 C 13 X 10 2 214455024 A 8 X 9 2 214459718 A 5 X 9 2 214461310 T 4 X 7 2 214463653 G 9 X 10 2 214469733 T 9 X 13 2 214469883 G 8 X 7 2 214470232 A 13 X 11 2 214473341 A 11 X 6 2 214475417 C 4 X 11 2 214479347 A 6 X 1 2 214480275 T 3 X 8 2 214489617 G 13 X 7 2 214496110 C 0 X 4 2 214514208 T 8 X 14 2 214518383 T 4 X 6 2 214523478 C 6 X 3 2 214540926 A 5 X 7 2 214544007 G 10 X 15 2 214556778 C 7 X 6 2 214557299 A 14 X 19 2 214576463 A 9 X 10 2 214586545 G 8 X 14 2 214588101 G 4 X 8 2 214588299 T 2 X 0 2 214602569 C 11 X 7 2 214613593 C 11 X 5 2 214616088 T 11 X 13 2 214619926 T 4 X 7 2 214655250 T 16 X 17 2 214659427 C 10 X 12 2 214659569 G 18 X 4 2 214659770 C 0 X 6 2 214687378 C 3 X 1 2 214689899 G 9 X 16 2 214694181 C 25 X 5 2 214694959 T 7 X 9 2 214705026 T 7 X 5 2 214709048 A 9 X 15 2 214727967 C 4 X 7 2 214731192 C 12 X 4 2 214732510 A 15 X 7 2 214733973 T 10 X 1 2 214735760 C 2 X 7 2 214742568 C 7 X 9 2 214742647 G 9 X 8 2 214756186 T 23 X 8 2 214765020 A 9 X 5 2 214775226 G 15 X 3 2 214784791 G 8 X 8 2 214809542 G 7 X 3 2 214809976 C 16 X 11 2 214816940 T 8 X 2 2 214838179 T 9 X 5 2 214851599 G 16 X 7 2 214856876 A 16 X 8 2 214867246 A 6 X 11 2 214875182 G 23 X 7 2 214891524 C 5 X 0 2 214903903 T 20 X 6 2 214908120 C 8 X 12 2 214908850 G 3 X 4 2 214908905 C 6 X 9 2 214919194 C 16 X 6 2 214925415 C 2 X 5 2 214926797 C 7 X 11 2 214934711 T 14 X 7 2 214950040 T 13 X 9 2 214970802 G 7 X 4 2 214970831 T 4 X 14 2 214978668 T 5 X 2 2 214980728 G 13 X 8 2 215020015 G 22 X 12 2 215036911 T 6 X 15 2 215043340 C 15 X 11 2 215056272 C 8 X 5 2 215067037 A 19 X 10 2 215068821 A 13 X 5 2 215077913 C 12 X 3 2 215082878 G 17 X 9 2 215083192 C 14 X 3 2 215083264 G 11 X 8 2 215084961 C 11 X 3 2 215102549 G 25 X 8 2 215102584 T 28 X 11 2 215145580 C 14 X 18 2 215203884 A 13 X 4 2 215282162 T 21 X 8 2 215282990 A 10 X 14 2 215301984 G 24 X 7 2 215307566 A 11 X 5 2 215315989 T 6 X 9 2 215316111 T 12 X 11 2 215329255 C 5 X 2 2 215330463 T 16 X 2 2 215331084 T 4 X 22 2 215332268 C 13 X 5 2 215332812 C 23 X 8 2 215336355 A 18 X 7 2 215344571 C 4 X 0 2 215345278 T 9 X 2 2 215346130 G 24 X 9 2 215346176 C 16 X 1 2 215348404 T 8 X 14 2 215349268 G 8 X 4 2 215353179 C 10 X 4 2 215365693 C 13 X 8 2 215367741 C 14 X 8 2 215368793 G 3 X 0 2 215382070 C 6 X 0 2 215422949 C 7 X 7 2 215434443 T 6 X 2 2 215437140 C 5 X 6 2 215440686 C 20 X 7 2 215448229 T 10 X 9 2 215484274 T 11 X 8 2 215488237 C 7 X 10 2 215488716 A 6 X 3 2 215488833 A 8 X 17 2 215490376 G 3 X 1 2 215504046 A 16 X 7 2 215510746 T 7 X 13 2 215548547 C 10 X 8 2 215614856 G 18 X 7 2 215620333 C 11 X 16 2 215626559 C 19 X 7 2 215628399 T 15 X 4 2 215630745 C 12 X 5 2 215631048 A 10 X 1 2 215631356 G 20 X 5 2 215633119 G 11 X 7 2 215633805 A 16 X 3 2 215635300 G 16 X 9 2 215685408 A 1 X 0 2 215740253 A 14 X 1 2 215776272 T 0 X 7 2 215785085 C 1 X 2 2 215794440 G 0 X 1 2 215814164 C 1 X 4 2 215857959 T 6 X 3 2 215864262 C 13 X 8 2 215871691 G 6 X 8 2 215872236 A 10 X 8 2 215899666 C 10 X 5 2 215903763 C 15 X 3 2 215909200 C 10 X 4 2 215910121 G 15 X 5 2 215915409 G 5 X 11 2 215920412 G 12 X 3 2 215925772 G 6 X 8 2 215927936 A 6 X 17 2 215928336 C 7 X 8 2 215931403 A 9 X 3 2 215951783 A 11 X 14 2 215961587 C 19 X 11 2 215964360 G 10 X 7 2 216017001 G 7 X 0 2 216017364 T 8 X 7 2 216021071 T 15 X 5 2 216028055 G 16 X 7 2 216039315 A 10 X 17 2 216044083 T 25 X 2 2 216054954 C 3 X 1 2 216055489 C 7 X 1 2 216157989 T 6 X 12 2 216159004 A 0 X 2 2 216167107 A 3 X 12 2 216178249 G 2 X 8 2 216184627 G 12 X 9 2 216192715 C 6 X 2 2 216193646 C 7 X 3 2 216205330 T 13 X 8 2 216225216 A 18 X 6 2 216235555 C 17 X 5 2 216250988 T 25 X 8 2 216263277 A 4 X 4 2 216265866 G 8 X 16 2 216267590 T 7 X 7 2 216274524 T 13 X 4 2 216275801 G 11 X 8 2 216276644 C 15 X 19 2 216278892 C 8 X 7 2 216285700 C 13 X 17 2 216289168 T 8 X 8 2 216290283 G 6 X 7 2 216292591 C 11 X 13 2 216326515 A 8 X 11 2 216337152 A 10 X 7 2 216353375 C 20 X 4 2 216355635 A 9 X 8 2 216365038 A 9 X 9 2 216374908 A 6 X 13 2 216408586 T 9 X 8 2 216415825 C 11 X 4 2 216426707 C 3 X 2 2 216428138 A 3 X 8 2 216433796 C 3 X 14 2 216442771 C 9 X 9 2 216450790 G 14 X 20 2 216453550 C 9 X 6 2 216456448 C 7 X 6 2 216459459 C 5 X 6 2 216463449 T 14 X 0 2 216463622 A 7 X 5 2 216476972 G 21 X 12 2 216485003 T 13 X 11 2 216486408 A 9 X 6 2 216489027 G 0 X 13 2 216516047 T 9 X 11 2 216525796 T 9 X 7 2 216692394 T 3 X 9 2 216855135 G 4 X 4 2 216858154 A 2 X 11 2 216915777 A 2 X 3 2 216923401 C 5 X 1 2 217120220 C 1 X 7 2 217166611 A 5 X 3 2 217183668 A 5 X 1 2 217186896 T 1 X 1 2 217188557 G 12 X 3 2 217192823 C 2 X 4 2 217193614 G 9 X 2 2 217193683 G 7 X 4 2 217236827 A 4 X 0 2 217309716 C 1 X 4 2 217396692 G 3 X 0 2 217408167 T 5 X 2 2 217421899 G 13 X 9 2 217437858 T 9 X 12 2 217441864 C 7 X 17 2 217444156 A 6 X 9 2 217483027 G 2 X 7 2 217509195 G 9 X 11 2 217594234 G 10 X 15 2 217644148 T 0 X 5 2 217659038 T 14 X 6 2 217664397 C 6 X 4 2 217664668 A 17 X 7 2 217737530 A 8 X 7 2 217737546 T 7 X 5 2 217757014 A 21 X 2 2 217944919 T 9 X 4 2 217965615 G 1 X 6 2 217986903 T 0 X 13 2 218061524 T 27 X 12 2 218070781 A 14 X 3 2 218071165 C 5 X 4 2 218075086 T 14 X 5 2 218075409 T 23 X 12 2 218097155 G 6 X 1 2 218102108 T 15 X 9 2 218102663 T 10 X 6 2 218112550 A 7 X 3 2 218115262 A 10 X 4 2 218122973 G 15 X 5 2 218124455 T 24 X 14 2 218136038 T 11 X 3 2 218137425 C 8 X 3 2 218152324 G 12 X 4 2 218157672 C 19 X 4 2 218158120 G 22 X 5 2 218159967 T 26 X 6 2 218182058 T 22 X 8 2 218182325 C 14 X 7 2 218209630 C 3 X 8 2 218214118 C 6 X 4 2 218220731 A 17 X 17 2 218226787 C 9 X 6 2 218231965 G 16 X 17 2 218243337 T 22 X 10 2 218250725 G 2 X 0 2 218255468 C 11 X 19 2 218261799 C 4 X 5 2 218267478 T 13 X 7 2 218284932 T 19 X 15 2 218286169 G 8 X 6 2 218293877 T 9 X 1 2 218314360 A 3 X 6 2 218322714 G 5 X 4 2 218361058 C 7 X 5 2 218362221 C 0 X 3 2 218379482 A 8 X 4 2 218385023 C 10 X 13 2 218390295 C 8 X 10 2 218391501 C 2 X 1 2 218392040 T 13 X 11 2 218403931 A 5 X 2 2 218414990 T 11 X 2 2 218415886 T 9 X 2 2 218416222 T 11 X 6 2 218416636 A 9 X 1 2 218417278 C 20 X 7 2 218417886 G 21 X 13 2 218419744 T 8 X 3 2 218431217 A 9 X 0 2 218447168 C 17 X 2 2 218447865 C 8 X 5 2 218450135 G 7 X 3 2 218452036 A 10 X 6 2 218471196 C 0 X 0 2 218487277 C 7 X 4 2 218560061 C 4 X 7 2 218570374 C 14 X 5 2 218572024 T 8 X 1 2 218593800 C 12 X 3 2 218599816 T 2 X 0 2 218600774 T 10 X 2 2 218602592 T 17 X 5 2 218615295 A 9 X 5 2 218631739 G 13 X 9 2 218639635 T 22 X 15 2 218642318 G 10 X 2 2 218642646 G 4 X 0 2 218642766 G 7 X 2 2 218645993 G 5 X 0 2 218673629 T 17 X 16 2 218727113 C 12 X 13 2 218765943 A 19 X 8 2 218793996 G 12 X 10 2 218807617 T 26 X 9 2 218807940 A 25 X 3 2 218811713 A 24 X 7 2 218817166 A 9 X 11 2 218818688 A 11 X 9 2 218918913 G 0 X 1 2 218927972 G 8 X 2 2 218930255 C 2 X 1 2 218987362 G 23 X 5 2 218996514 A 0 X 0 2 219015876 A 15 X 4 2 219038806 T 16 X 8 2 219057884 C 8 X 19 2 219100291 A 10 X 18 2 219109543 T 11 X 3 2 219120663 T 19 X 8 2 219131064 A 12 X 9 2 219136431 T 9 X 9 2 219148482 A 6 X 0 2 219182046 A 4 X 5 2 219201056 T 6 X 4 2 219209265 G 0 X 3 2 219209460 G 4 X 5 2 219212635 G 2 X 0 2 219226786 C 2 X 0 2 219231565 T 6 X 6 2 219249188 T 15 X 2 2 219297296 C 18 X 4 2 219299007 C 10 X 2 2 219301335 T 4 X 2 2 219328355 T 10 X 4 2 219331636 C 24 X 11 2 219495570 C 9 X 1 2 219515101 C 9 X 2 2 219600222 A 6 X 1 2 219619709 A 3 X 1 2 219651113 G 17 X 13 2 219765086 G 14 X 3 2 219788897 G 3 X 0 2 219791411 C 1 X 0 2 219793070 C 2 X 1 2 219806419 G 23 X 5 2 219808815 C 4 X 4 2 219826663 G 0 X 1 2 219839440 G 1 X 3 2 219844968 G 9 X 8 2 219846540 A 6 X 17 2 219846718 C 9 X 17 2 219859990 T 4 X 0 2 219877624 A 24 X 10 2 219892989 G 18 X 9 2 219901566 A 10 X 2 2 219903578 C 4 X 1 2 219912808 G 1 X 1 2 219915085 T 8 X 6 2 219924633 A 3 X 1 2 219938818 T 0 X 4 2 219955690 T 0 X 8 2 219999606 T 0 X 7 2 220013216 T 6 X 3 2 220023657 C 8 X 2 2 220028176 G 15 X 4 2 220062240 A 2 X 1 2 220062889 G 12 X 2 2 220088257 G 1 X 0 2 220092675 C 3 X 1 2 220093501 T 4 X 1 2 220106243 G 7 X 2 2 220109883 G 5 X 2 2 220113533 T 5 X 3 2 220118320 G 4 X 6 2 220147234 G 5 X 12 2 220164277 G 0 X 1 2 220221959 G 7 X 1 2 220228905 T 0 X 1 2 220241019 C 1 X 0 2 220263281 T 4 X 5 2 220277277 A 5 X 2 2 220278524 T 9 X 4 2 220278539 C 9 X 6 2 220281938 G 3 X 6 2 220284723 C 16 X 19 2 220287917 A 4 X 5 2 220289337 A 5 X 6 2 220299709 G 9 X 3 2 220307047 C 13 X 14 2 220312031 C 5 X 6 2 220318884 A 17 X 5 2 220321276 G 10 X 4 2 220321895 T 17 X 10 2 220322483 C 20 X 11 2 220332347 T 19 X 16 2 220337438 A 12 X 7 2 220339213 A 17 X 12 2 220350095 T 26 X 6 2 220352677 C 11 X 3 2 220361062 T 13 X 17 2 220363767 G 11 X 4 2 220366355 C 10 X 12 2 220366656 T 6 X 13 2 220368071 T 14 X 17 2 220370669 T 10 X 19 2 220371544 T 12 X 11 2 220371946 A 7 X 16 2 220375116 C 22 X 5 2 220395115 A 3 X 7 2 220445069 G 1 X 11 2 220448942 T 13 X 0 2 220448986 C 12 X 4 2 220449031 C 6 X 1 2 220449755 G 22 X 8 2 220455265 T 4 X 1 2 220460664 T 16 X 14 2 220461421 A 3 X 0 2 220470081 C 9 X 0 2 220484445 G 9 X 8 2 220496634 T 6 X 3 2 220500608 T 5 X 9 2 220526017 T 0 X 5 2 220561746 T 23 X 7 2 220587281 T 16 X 5 2 220591505 G 4 X 7 2 220612805 A 9 X 12 2 220623140 G 6 X 12 2 220627004 T 13 X 3 2 220635581 T 7 X 7 2 220646877 A 11 X 3 2 220647484 C 3 X 8 2 220649085 C 12 X 9 2 220649097 T 8 X 10 2 220674429 T 0 X 4 2 220675873 T 12 X 2 2 220681897 C 8 X 7 2 220692753 A 7 X 25 2 220708150 G 16 X 6 2 220715240 T 14 X 6 2 220739315 G 20 X 7 2 220753018 C 8 X 4 2 220767706 C 12 X 3 2 220776707 T 12 X 3 2 220777258 A 12 X 7 2 220782898 A 15 X 5 2 220783054 A 10 X 4 2 220784223 T 15 X 6 2 220790792 A 27 X 10 2 220806988 G 7 X 4 2 220807827 A 27 X 7 2 220810914 G 12 X 8 2 220819349 C 12 X 10 2 220851193 G 11 X 1 2 220858787 A 21 X 5 2 220866073 T 12 X 13 2 220867696 G 2 X 1 2 220871593 G 8 X 0 2 220874422 A 1 X 6 2 220879434 C 6 X 1 2 220889194 G 6 X 3 2 220893461 G 9 X 7 2 220895778 C 10 X 7 2 220895799 G 10 X 6 2 220897385 C 12 X 10 2 220900019 T 14 X 5 2 220901750 G 8 X 2 2 220902249 C 8 X 5 2 220903667 T 12 X 7 2 220904820 A 10 X 4 2 220906847 G 21 X 9 2 220909089 G 27 X 14 2 220910033 G 11 X 11 2 220912130 A 15 X 8 2 220914765 A 12 X 4 2 220918460 C 6 X 5 2 220918694 A 7 X 3 2 220931976 A 14 X 5 2 220936136 C 20 X 7 2 220938054 A 25 X 11 2 220942792 T 12 X 18 2 220954067 A 12 X 12 2 220961135 T 5 X 1 2 221020708 G 14 X 6 2 221020961 C 17 X 5 2 221030819 C 13 X 2 2 221035005 T 14 X 2 2 221035216 C 11 X 4 2 221039617 G 15 X 7 2 221044937 G 25 X 11 2 221049240 A 13 X 3 2 221049293 A 19 X 12 2 221050413 A 5 X 4 2 221052749 C 11 X 5 2 221055882 C 11 X 2 2 221056505 T 23 X 4 2 221058729 A 9 X 6 2 221063083 C 21 X 9 2 221064298 A 10 X 4 2 221065280 T 10 X 3 2 221071303 T 11 X 8 2 221073408 C 8 X 13 2 221080357 C 13 X 16 2 221092282 A 13 X 14 2 221093816 G 11 X 13 2 221094134 A 4 X 6 2 221094327 G 3 X 3 2 221094352 T 4 X 5 2 221095848 T 6 X 6 2 221098511 G 9 X 15 2 221101510 T 10 X 12 2 221104480 G 11 X 4 2 221104744 T 9 X 6 2 221112654 G 11 X 1 2 221114438 G 5 X 7 2 221121376 G 4 X 8 2 221126905 C 12 X 9 2 221128390 A 11 X 16 2 221131446 G 10 X 10 2 221139950 A 7 X 7 2 221162778 C 11 X 8 2 221165196 G 9 X 17 2 221165648 C 2 X 10 2 221165799 G 9 X 3 2 221173090 C 4 X 6 2 221208849 A 15 X 12 2 221224373 A 10 X 9 2 221229465 C 10 X 8 2 221233966 C 13 X 20 2 221241381 A 17 X 16 2 221247953 A 9 X 20 2 221256335 T 14 X 3 2 221285889 A 1 X 4 2 221363783 G 13 X 8 2 221404339 G 8 X 4 2 221419112 C 18 X 3 2 221421866 A 9 X 2 2 221428220 G 8 X 6 2 221437303 C 18 X 7 2 221458648 G 26 X 5 2 221472292 G 21 X 5 2 221474618 G 17 X 7 2 221478306 G 14 X 8 2 221481680 G 14 X 4 2 221585401 T 17 X 6 2 221660765 A 16 X 2 2 221665992 T 16 X 7 2 221681250 A 12 X 10 2 221692860 C 4 X 18 2 221707834 G 27 X 12 2 221727902 G 2 X 11 2 221735305 T 9 X 7 2 221744775 T 13 X 5 2 221749198 T 8 X 15 2 221751021 T 12 X 11 2 221751149 C 5 X 4 2 221766899 C 11 X 4 2 221774397 T 9 X 3 2 221775579 A 15 X 10 2 221781876 C 2 X 13 2 221782333 A 11 X 15 2 221783795 C 16 X 9 2 221805305 A 23 X 13 2 221820051 G 5 X 11 2 221826172 C 10 X 16 2 221827119 C 21 X 8 2 221828980 C 9 X 14 2 221831281 T 13 X 9 2 221832560 C 16 X 6 2 221832906 T 15 X 10 2 221833055 A 5 X 16 2 221834208 A 8 X 17 2 221840171 C 9 X 17 2 221845379 C 12 X 5 2 221852929 T 15 X 11 2 221865809 G 9 X 6 2 221870864 G 13 X 8 2 221873592 T 11 X 26 2 221876350 A 17 X 7 2 221877184 C 7 X 6 2 221938658 A 1 X 0 2 221939739 G 0 X 0 2 221940842 A 2 X 0 2 221966310 G 12 X 13 2 221974018 A 20 X 6 2 221976705 T 20 X 4 2 221988938 C 13 X 8 2 221990519 T 19 X 6 2 221991636 C 6 X 2 2 221992778 C 16 X 7 2 222001089 A 5 X 9 2 222007938 G 17 X 8 2 222008014 T 4 X 18 2 222009489 T 15 X 9 2 222014404 C 8 X 9 2 222024090 C 17 X 5 2 222024707 T 10 X 3 2 222035182 A 13 X 7 2 222047789 T 0 X 0 2 222051024 C 7 X 6 2 222058453 C 12 X 10 2 222062345 C 18 X 6 2 222064251 G 17 X 8 2 222065367 T 12 X 6 2 222066093 T 20 X 5 2 222075615 G 6 X 17 2 222094580 G 6 X 2 2 222095064 T 4 X 16 2 222113241 C 14 X 10 2 222115574 T 10 X 12 2 222116469 T 8 X 16 2 222118500 G 8 X 14 2 222129448 C 2 X 2 2 222136464 G 8 X 4 2 222179568 C 23 X 5 2 222181808 G 17 X 6 2 222182478 A 19 X 1 2 222253137 G 5 X 8 2 222348325 C 5 X 2 2 222401939 G 12 X 3 2 222403478 G 14 X 8 2 222410846 T 13 X 4 2 222412492 T 20 X 5 2 222432147 C 12 X 3 2 222434520 G 14 X 3 2 222446173 G 11 X 5 2 222448724 C 24 X 8 2 222456583 T 14 X 3 2 222456661 T 18 X 3 2 222457358 A 4 X 7 2 222481108 G 23 X 13 2 222497446 T 18 X 7 2 222503859 T 13 X 16 2 222547459 C 8 X 1 2 222566391 C 2 X 5 2 222596184 G 1 X 4 2 222600306 T 22 X 4 2 222607301 T 0 X 4 2 222625385 C 28 X 10 2 222626795 G 6 X 0 2 222639285 G 7 X 3 2 222639551 T 8 X 2 2 222652008 G 18 X 9 2 222652077 C 7 X 9 2 222658962 C 16 X 15 2 222663318 T 10 X 8 2 222666048 C 13 X 11 2 222669493 G 10 X 1 2 222674526 G 26 X 6 2 222676574 G 29 X 11 2 222679981 T 19 X 8 2 222680027 G 11 X 3 2 222683008 T 16 X 11 2 222684145 C 22 X 2 2 222685167 G 13 X 11 2 222690718 A 14 X 3 2 222694246 G 19 X 7 2 222710907 C 20 X 8 2 222717301 G 7 X 3 2 222717891 A 19 X 6 2 222736914 G 15 X 7 2 222744072 C 9 X 5 2 222746500 A 6 X 3 2 222746989 C 4 X 9 2 222751132 A 17 X 11 2 222763732 G 21 X 5 2 222764215 A 10 X 12 2 222803447 C 2 X 2 2 222810412 T 15 X 8 2 222812419 G 7 X 6 2 222813211 T 5 X 8 2 222833310 A 7 X 2 2 222841640 C 6 X 14 2 222841961 C 6 X 14 2 222881606 G 10 X 8 2 222896819 C 18 X 16 2 222924271 A 5 X 16 2 222949754 G 0 X 3 2 222967305 C 9 X 7 2 222973582 G 4 X 5 2 222980526 A 13 X 3 2 222999356 C 12 X 8 2 223006916 C 6 X 17 2 223018901 A 16 X 13 2 223022804 A 6 X 3 2 223061351 T 14 X 4 2 223063020 G 18 X 4 2 223069285 G 22 X 6 2 223096020 T 18 X 7 2 223106913 A 4 X 9 2 223115333 G 29 X 12 2 223143179 T 7 X 5 2 223157377 C 0 X 5 2 223195354 G 21 X 9 2 223200934 T 14 X 20 2 223206970 A 8 X 13 2 223215593 C 12 X 1 2 223237447 C 15 X 5 2 223237790 G 6 X 3 2 223251764 C 6 X 1 2 223286958 T 16 X 14 2 223301088 T 15 X 4 2 223306798 A 5 X 11 2 223308806 G 14 X 6 2 223316171 T 13 X 3 2 223320244 G 7 X 1 2 223326415 G 8 X 2 2 223326692 T 9 X 15 2 223328331 A 12 X 9 2 223345409 T 15 X 15 2 223357360 A 17 X 8 2 223357630 G 10 X 14 2 223359089 A 4 X 8 2 223361025 T 4 X 5 2 223369048 A 13 X 10 2 223370611 C 10 X 6 2 223373243 G 4 X 5 2 223401362 T 7 X 1 2 223403919 A 5 X 12 2 223405722 C 1 X 2 2 223412766 T 10 X 6 2 223415740 G 5 X 9 2 223419274 C 13 X 1 2 223461209 G 19 X 8 2 223472415 C 1 X 0 2 223473623 C 11 X 6 2 223476049 A 13 X 3 2 223489700 C 17 X 9 2 223490438 A 14 X 18 2 223501281 A 16 X 19 2 223521834 C 0 X 14 2 223531264 T 12 X 24 2 223539729 C 10 X 13 2 223539813 C 14 X 5 2 223549095 T 8 X 11 2 223549211 A 13 X 23 2 223564833 G 9 X 19 2 223574776 A 8 X 9 2 223581722 C 9 X 9 2 223583895 T 5 X 9 2 223593944 T 10 X 14 2 223596233 G 6 X 15 2 223600936 C 14 X 9 2 223604188 G 9 X 4 2 223604686 G 14 X 7 2 223613710 A 9 X 15 2 223616342 A 7 X 15 2 223635775 G 13 X 7 2 223642106 C 15 X 20 2 223649400 G 13 X 4 2 223660670 A 18 X 5 2 223660968 T 6 X 14 2 223668339 T 15 X 16 2 223670083 T 12 X 4 2 223670440 C 26 X 9 2 223670669 A 26 X 11 2 223670766 T 14 X 5 2 223672285 A 23 X 12 2 223672502 G 13 X 6 2 223675242 G 11 X 5 2 223675551 C 21 X 5 2 223682590 C 15 X 9 2 223703413 A 17 X 13 2 223703771 A 21 X 4 2 223706920 G 13 X 9 2 223709273 G 0 X 3 2 223720128 G 23 X 15 2 223720689 A 10 X 10 2 223725698 C 17 X 9 2 223731008 C 11 X 10 2 223732824 G 5 X 1 2 223739196 C 16 X 7 2 223741162 A 17 X 18 2 223749024 A 4 X 11 2 223750577 A 6 X 12 2 223754906 C 22 X 11 2 223791260 C 12 X 12 2 223796823 G 19 X 9 2 223798693 G 10 X 12 2 223799121 G 12 X 9 2 223800213 G 13 X 2 2 223803162 G 18 X 10 2 223806410 C 15 X 9 2 223806683 A 10 X 7 2 223807257 T 18 X 8 2 223847314 A 4 X 8 2 223854515 A 10 X 1 2 223854665 A 12 X 5 2 223862093 G 4 X 0 2 223862793 C 10 X 3 2 223864127 T 7 X 3 2 223880732 G 16 X 12 2 223885282 T 9 X 6 2 223888150 A 21 X 7 2 223890978 T 9 X 7 2 223907844 C 8 X 3 2 223923126 A 22 X 10 2 223930185 G 14 X 3 2 223935937 C 18 X 4 2 223941444 A 10 X 5 2 223974506 A 5 X 8 2 223976116 C 11 X 13 2 223991145 A 9 X 6 2 224004478 C 15 X 21 2 224035747 A 6 X 12 2 224040928 C 10 X 10 2 224043633 C 5 X 11 2 224059884 C 16 X 18 2 224078908 C 0 X 5 2 224186295 A 3 X 3 2 224251608 G 11 X 6 2 224284534 C 12 X 7 2 224293344 C 6 X 11 2 224308419 C 5 X 4 2 224320485 G 9 X 7 2 224328354 A 4 X 4 2 224345239 A 11 X 6 2 224367713 T 10 X 2 2 224373826 A 21 X 7 2 224374954 C 12 X 6 2 224383627 G 22 X 4 2 224387567 C 22 X 6 2 224394534 C 7 X 4 2 224396497 C 23 X 11 2 224397068 C 5 X 1 2 224397371 A 12 X 4 2 224397570 G 4 X 1 2 224397792 C 10 X 2 2 224399565 C 3 X 0 2 224405341 A 17 X 2 2 224413038 G 8 X 2 2 224514270 C 7 X 10 2 224516445 G 5 X 9 2 224517223 G 0 X 1 2 224521055 G 15 X 11 2 224521264 T 0 X 0 2 224521641 C 8 X 13 2 224527073 T 6 X 11 2 224533728 A 7 X 1 2 224541166 A 3 X 8 2 224544318 C 13 X 3 2 224545732 A 17 X 7 2 224545882 C 27 X 5 2 224650649 T 7 X 12 2 224651817 G 4 X 3 2 224657078 T 15 X 5 2 224678469 T 16 X 6 2 224681906 T 7 X 7 2 224682737 A 10 X 1 2 224734994 G 5 X 1 2 224747204 T 18 X 9 2 224765198 G 21 X 8 2 224927626 C 2 X 4 2 224967488 G 12 X 7 2 224967573 C 15 X 5 2 224974857 C 6 X 3 2 224984871 A 4 X 1 2 224986507 G 10 X 5 2 224990419 A 20 X 10 2 224991253 T 6 X 0 2 224994215 G 8 X 2 2 224994702 G 15 X 5 2 224998588 C 3 X 0 2 224999718 C 9 X 3 2 225002984 C 1 X 1 2 225005130 G 11 X 0 2 225006510 T 2 X 1 2 225007155 A 13 X 8 2 225008818 G 13 X 1 2 225009150 A 11 X 5 2 225009863 T 15 X 6 2 225010871 T 22 X 6 2 225014015 G 12 X 3 2 225018714 A 9 X 8 2 225019358 T 13 X 16 2 225029897 C 5 X 3 2 225032537 G 4 X 2 2 225038398 T 16 X 10 2 225038625 C 18 X 2 2 225045222 C 4 X 10 2 225054316 T 6 X 4 2 225065179 T 18 X 9 2 225120373 T 9 X 0 2 225174517 C 27 X 1 2 225183692 T 11 X 4 2 225201426 T 7 X 5 2 225213224 T 13 X 9 2 225253377 A 16 X 10 2 225261260 A 9 X 4 2 225298285 G 21 X 6 2 225306702 G 5 X 7 2 225316821 C 20 X 5 2 225321684 G 9 X 4 2 225332818 G 16 X 8 2 225344543 A 7 X 11 2 225347352 G 9 X 3 2 225348455 G 3 X 2 2 225350540 C 4 X 5 2 225352632 T 23 X 15 2 225404533 C 9 X 1 2 225430958 C 11 X 3 2 225469660 A 12 X 5 2 225484561 T 6 X 8 2 225484889 T 10 X 3 2 225487204 A 7 X 7 2 225489115 C 3 X 2 2 225494658 T 8 X 5 2 225498020 C 7 X 9 2 225499211 T 11 X 17 2 225512949 G 4 X 5 2 225520692 A 14 X 7 2 225524186 G 5 X 8 2 225525800 C 10 X 2 2 225538053 C 8 X 10 2 225548136 G 23 X 13 2 225570001 T 12 X 9 2 225575498 A 12 X 3 2 225575907 C 4 X 2 2 225657019 A 0 X 7 2 225710702 A 2 X 15 2 225722975 G 15 X 5 2 225727424 A 6 X 12 2 225739787 T 12 X 1 2 225740558 T 15 X 9 2 225742923 C 3 X 8 2 225746751 C 6 X 3 2 225755104 A 17 X 8 2 225756110 T 22 X 4 2 225766712 G 1 X 9 2 225768334 C 17 X 13 2 225768405 T 7 X 9 2 225774765 A 10 X 10 2 225777702 T 4 X 3 2 225779614 T 9 X 7 2 225783063 G 26 X 5 2 225787674 A 3 X 9 2 225813261 A 8 X 22 2 225814081 G 21 X 17 2 225830181 T 14 X 7 2 225852713 G 17 X 8 2 225860119 C 18 X 8 2 225862297 G 13 X 7 2 225865573 G 18 X 4 2 225866162 A 11 X 4 2 225871279 C 9 X 7 2 225874176 A 8 X 16 2 225877486 T 9 X 8 2 225891167 G 0 X 10 2 225914794 A 1 X 7 2 225918823 C 2 X 1 2 225933958 G 21 X 6 2 225943637 T 12 X 7 2 225963787 T 2 X 19 2 226066421 T 9 X 9 2 226405904 G 13 X 3 2 226412011 C 9 X 5 2 226423966 C 9 X 4 2 226486234 T 19 X 1 2 226519052 T 19 X 7 2 226519959 G 17 X 10 2 226571966 C 9 X 4 2 226578713 C 19 X 7 2 226587433 C 19 X 13 2 226593462 C 7 X 8 2 226595988 T 9 X 1 2 226596330 T 11 X 13 2 226597603 T 10 X 5 2 226608169 T 10 X 4 2 226608886 T 23 X 5 2 226613226 T 13 X 8 2 226618750 C 14 X 8 2 226623592 G 23 X 4 2 226624584 C 17 X 12 2 226630049 G 29 X 16 2 226630369 T 20 X 8 2 226630744 G 12 X 1 2 226636159 T 9 X 4 2 226659326 C 17 X 4 2 226664895 G 6 X 2 2 226665445 A 21 X 6 2 226674116 C 21 X 7 2 226695699 T 20 X 3 2 226697460 T 13 X 8 2 226700341 A 6 X 2 2 226705586 A 13 X 5 2 226717759 G 24 X 8 2 226722942 T 16 X 3 2 226724394 T 12 X 3 2 226725116 A 14 X 16 2 226736963 T 2 X 3 2 226765545 G 9 X 8 2 226785509 C 6 X 10 2 226801877 T 8 X 15 2 226803291 T 8 X 10 2 226816578 C 4 X 11 2 226820119 C 4 X 12 2 226835322 T 4 X 7 2 226837605 T 12 X 14 2 226842511 C 17 X 9 2 226844473 C 13 X 10 2 226860689 G 2 X 7 2 226879735 T 7 X 11 2 226885368 C 7 X 5 2 226923261 G 7 X 7 2 226947055 C 7 X 6 2 226955869 T 22 X 3 2 226965624 A 5 X 4 2 226968259 A 9 X 8 2 226971540 A 7 X 12 2 226978600 A 16 X 8 2 226983158 A 1 X 2 2 226984707 G 6 X 8 2 226988677 C 5 X 3 2 226995095 T 20 X 2 2 227004983 G 1 X 0 2 227006474 T 9 X 7 2 227046582 G 10 X 5 2 227047540 A 13 X 17 2 227056205 C 12 X 9 2 227059489 A 13 X 13 2 227061777 A 7 X 13 2 227074603 A 10 X 7 2 227105832 G 8 X 4 2 227126958 C 22 X 3 2 227136059 C 2 X 0 2 227139094 C 25 X 2 2 227189233 A 9 X 9 2 227190545 C 24 X 11 2 227209109 G 9 X 6 2 227229021 C 20 X 5 2 227230831 A 8 X 5 2 227233224 G 9 X 6 2 227234562 A 3 X 12 2 227235463 G 8 X 8 2 227237376 C 11 X 7 2 227239067 C 9 X 4 2 227241959 G 6 X 2 2 227255458 C 3 X 0 2 227264635 G 11 X 3 2 227265892 C 13 X 7 2 227288313 C 4 X 2 2 227473081 G 21 X 6 2 227600064 C 1 X 1 2 227609474 C 11 X 4 2 227619532 A 14 X 11 2 227621446 A 13 X 11 2 227623733 G 20 X 5 2 227625372 C 24 X 11 2 227627094 G 6 X 2 2 227629705 A 6 X 2 2 227631090 G 18 X 9 2 227631489 T 11 X 2 2 227637780 G 2 X 3 2 227645743 C 18 X 5 2 227651844 C 5 X 2 2 227757290 G 14 X 12 2 227764350 G 15 X 7 2 227802478 G 1 X 2 2 227807355 A 0 X 18 2 227837862 G 15 X 3 2 227841088 G 11 X 7 2 227845496 T 10 X 1 2 227845675 A 20 X 11 2 227848592 G 7 X 9 2 227848701 C 6 X 6 2 227858738 T 7 X 14 2 227859867 C 12 X 18 2 227866780 G 7 X 7 2 227871970 A 3 X 3 2 227878332 G 6 X 2 2 227904703 A 11 X 6 2 227906078 A 12 X 4 2 227935514 G 5 X 8 2 227937749 C 12 X 3 2 227942433 T 0 X 0 2 227945829 A 15 X 4 2 227960461 A 7 X 2 2 227967112 T 8 X 5 2 227968875 G 11 X 19 2 227990893 T 8 X 5 2 227997577 C 9 X 2 2 227999366 A 1 X 0 2 228008418 A 14 X 5 2 228011154 A 14 X 9 2 228016851 C 13 X 11 2 228017847 C 0 X 1 2 228028151 G 15 X 16 2 228030357 C 1 X 3 2 228030969 C 8 X 10 2 228032807 C 9 X 3 2 228046640 A 10 X 12 2 228047036 T 21 X 6 2 228056441 C 17 X 18 2 228056614 T 12 X 4 2 228067041 C 6 X 6 2 228082660 A 14 X 2 2 228082821 C 18 X 9 2 228086993 C 6 X 9 2 228092867 A 13 X 5 2 228121128 C 6 X 6 2 228128435 T 10 X 5 2 228143068 A 22 X 10 2 228143430 G 10 X 15 2 228177684 C 15 X 13 2 228180482 A 16 X 10 2 228181579 A 4 X 4 2 228182414 T 10 X 9 2 228189551 C 18 X 4 2 228195930 A 3 X 5 2 228226836 C 6 X 10 2 228230110 T 10 X 7 2 228230643 A 6 X 6 2 228232311 G 0 X 3 2 228236224 C 0 X 12 2 228285795 A 10 X 8 2 228293030 T 18 X 6 2 228294523 T 3 X 2 2 228297868 T 8 X 2 2 228298159 T 16 X 14 2 228298772 G 11 X 7 2 228298987 G 4 X 0 2 228300327 A 1 X 1 2 228319985 A 3 X 4 2 228349705 G 23 X 10 2 228350214 A 7 X 1 2 228359384 G 12 X 8 2 228360479 A 10 X 10 2 228365985 G 10 X 19 2 228368633 G 15 X 5 2 228390901 G 6 X 9 2 228454664 A 2 X 2 2 228518626 T 10 X 5 2 228522736 C 1 X 3 2 228524107 G 8 X 11 2 228535262 G 13 X 6 2 228591161 A 14 X 6 2 228596444 G 25 X 14 2 228601490 T 17 X 8 2 228602924 C 16 X 5 2 228611400 C 18 X 5 2 228611783 G 17 X 14 2 228612762 C 18 X 9 2 228624249 T 7 X 12 2 228626266 A 19 X 9 2 228642782 C 3 X 0 2 228672253 A 13 X 5 2 228732519 A 17 X 7 2 228737696 G 10 X 1 2 228744436 A 15 X 8 2 228745299 T 15 X 9 2 228748637 G 7 X 2 2 228749211 C 20 X 1 2 228749304 T 19 X 4 2 228819452 A 11 X 3 2 228839943 C 10 X 13 2 228846226 G 7 X 20 2 228947284 C 1 X 8 2 229005964 T 0 X 19 2 229045174 A 10 X 6 2 229277859 T 6 X 5 2 229313436 A 8 X 3 2 229321465 T 16 X 4 2 229322087 C 11 X 6 2 229335285 T 5 X 4 2 229346169 C 18 X 3 2 229350881 A 12 X 3 2 229351083 C 8 X 7 2 229375256 G 11 X 16 2 229394435 T 6 X 6 2 229395523 T 6 X 6 2 229400398 T 15 X 11 2 229425706 A 16 X 3 2 229433949 A 19 X 8 2 229434150 C 16 X 15 2 229438497 A 8 X 4 2 229452739 T 13 X 2 2 229458718 A 9 X 1 2 229465166 C 15 X 11 2 229468770 C 11 X 3 2 229471464 G 15 X 11 2 229471633 A 22 X 6 2 229472538 A 25 X 9 2 229474508 C 20 X 9 2 229565046 C 2 X 1 2 229586338 G 10 X 3 2 229593061 T 14 X 9 2 229608774 G 21 X 9 2 229614058 T 9 X 2 2 229616611 T 3 X 0 2 229619521 C 7 X 4 2 229655644 T 5 X 10 2 229669193 C 0 X 14 2 229677111 C 11 X 2 2 229680590 C 6 X 5 2 229683818 T 11 X 5 2 229689240 C 0 X 7 2 229706373 A 16 X 15 2 229716382 C 10 X 9 2 229717105 G 14 X 15 2 229724848 G 8 X 12 2 229726984 T 17 X 1 2 229728639 A 4 X 8 2 229729298 A 17 X 14 2 229730988 A 11 X 2 2 229736019 A 12 X 2 2 229738499 T 7 X 4 2 229739243 T 9 X 7 2 229751625 C 6 X 5 2 229769025 A 15 X 6 2 229780399 G 4 X 6 2 229782854 C 9 X 10 2 229784175 T 11 X 14 2 229789175 G 5 X 8 2 229792936 C 7 X 0 2 229800198 C 3 X 7 2 229804029 G 4 X 9 2 229839577 T 10 X 5 2 229840290 T 19 X 13 2 229910562 C 2 X 10 2 229913225 T 4 X 8 2 229917169 C 7 X 4 2 229918569 A 14 X 15 2 229922616 T 5 X 2 2 229929113 T 13 X 4 2 229936928 A 7 X 0 2 229939345 G 5 X 9 2 229957433 G 3 X 2 2 229978127 T 12 X 5 2 229982635 C 21 X 10 2 229985130 A 16 X 3 2 229987748 T 4 X 4 2 230013530 C 11 X 6 2 230017492 T 3 X 2 2 230018543 C 7 X 10 2 230032556 G 12 X 11 2 230033844 C 17 X 2 2 230034200 C 7 X 12 2 230035161 C 21 X 8 2 230035987 C 7 X 1 2 230039384 C 5 X 12 2 230044652 A 16 X 2 2 230058211 C 3 X 5 2 230061753 G 11 X 10 2 230065043 C 9 X 5 2 230068219 T 12 X 5 2 230069662 T 10 X 2 2 230071299 G 9 X 8 2 230073858 T 9 X 11 2 230080446 A 6 X 7 2 230099180 T 23 X 11 2 230146190 T 1 X 15 2 230208060 G 3 X 4 2 230213060 A 4 X 13 2 230240212 C 12 X 5 2 230242152 G 4 X 0 2 230261471 C 8 X 10 2 230261499 G 7 X 10 2 230262752 A 10 X 11 2 230270291 C 21 X 7 2 230270986 A 0 X 2 2 230277994 A 13 X 2 2 230286037 C 19 X 11 2 230288514 C 5 X 3 2 230289981 T 10 X 6 2 230290491 C 21 X 12 2 230314601 C 11 X 8 2 230317931 G 13 X 11 2 230333516 C 3 X 4 2 230343080 G 0 X 1 2 230371575 A 12 X 24 2 230375671 T 8 X 6 2 230375921 C 10 X 15 2 230390037 A 6 X 10 2 230442663 C 8 X 10 2 230447341 G 5 X 9 2 230453685 G 6 X 0 2 230479037 C 0 X 1 2 230490056 A 1 X 1 2 230518353 C 3 X 0 2 230528732 A 16 X 13 2 230530428 C 10 X 5 2 230548262 C 12 X 6 2 230555222 C 5 X 3 2 230585891 T 1 X 0 2 230585981 T 7 X 5 2 230591469 T 12 X 6 2 230593613 T 7 X 10 2 230619923 T 6 X 6 2 230621552 A 3 X 3 2 230627311 T 19 X 2 2 230628070 G 10 X 5 2 230629024 T 7 X 3 2 230639704 A 5 X 2 2 230642314 T 9 X 7 2 230656356 T 13 X 4 2 230668737 G 16 X 3 2 230668799 G 9 X 7 2 230669856 G 4 X 4 2 230674283 G 4 X 2 2 230675568 T 11 X 4 2 230693739 T 3 X 6 2 230705021 T 4 X 10 2 230730728 A 0 X 3 2 230731165 T 7 X 3 2 230737799 C 18 X 5 2 230739497 A 10 X 4 2 230741648 C 17 X 14 2 230747710 G 4 X 7 2 230748198 T 16 X 12 2 230751402 A 12 X 6 2 230752596 T 21 X 7 2 230796798 G 10 X 3 2 230807336 C 15 X 17 2 230840510 T 11 X 1 2 230865659 G 14 X 2 2 230869469 T 14 X 1 2 230895019 A 12 X 2 2 230896115 T 6 X 6 2 230897419 T 3 X 2 2 230897947 G 3 X 4 2 230965918 G 10 X 5 2 231008015 G 22 X 11 2 231040449 C 1 X 7 2 231065505 T 19 X 8 2 231097587 A 9 X 4 2 231110361 C 6 X 3 2 231111023 G 16 X 12 2 231114464 T 5 X 0 2 231125048 G 4 X 0 2 231129347 G 6 X 0 2 231136633 G 10 X 8 2 231136663 G 6 X 12 2 231136777 C 21 X 4 2 231139202 G 7 X 11 2 231139452 A 4 X 3 2 231143242 T 5 X 8 2 231149960 C 8 X 5 2 231150211 C 7 X 3 2 231151275 T 6 X 13 2 231151747 C 0 X 6 2 231156974 C 11 X 9 2 231184664 T 6 X 13 2 231190277 C 4 X 2 2 231191609 A 0 X 2 2 231193074 A 1 X 2 2 231198342 A 2 X 0 2 231199570 C 7 X 13 2 231200552 T 8 X 6 2 231202242 A 3 X 7 2 231213440 A 5 X 2 2 231249190 G 9 X 5 2 231249925 C 2 X 1 2 231254863 A 12 X 2 2 231262533 C 2 X 1 2 231277949 A 1 X 0 2 231446784 G 4 X 3 2 231448913 G 5 X 4 2 231478820 G 5 X 1 2 231519830 A 7 X 9 2 231521144 C 3 X 1 2 231526000 T 7 X 4 2 231526938 G 1 X 3 2 231546266 A 14 X 2 2 231555640 G 4 X 2 2 231570917 G 9 X 6 2 231572421 A 8 X 3 2 231574830 G 9 X 3 2 231580657 A 7 X 2 2 231586119 A 6 X 4 2 231587467 T 5 X 2 2 231590229 A 5 X 2 2 231590250 G 3 X 2 2 231639265 T 9 X 9 2 231662223 A 11 X 7 2 231688008 G 13 X 11 2 231704708 G 7 X 9 2 231704941 C 8 X 5 2 231728049 G 18 X 15 2 231729394 G 9 X 8 2 231739103 T 12 X 2 2 231758204 T 0 X 0 2 231759028 G 0 X 0 2 231760626 G 6 X 9 2 231772458 T 6 X 1 2 231780288 A 5 X 0 2 231782426 G 4 X 0 2 231785513 G 7 X 3 2 231805208 C 4 X 3 2 231807164 C 8 X 7 2 231841855 A 6 X 0 2 231859753 C 6 X 3 2 231895848 G 2 X 1 2 231899367 A 11 X 2 2 231920922 G 11 X 10 2 231944653 C 6 X 0 2 232052633 A 7 X 0 2 232127667 T 2 X 3 2 232149091 G 4 X 3 2 232189861 C 14 X 4 2 232190752 T 15 X 7 2 232208540 T 6 X 6 2 232216444 G 2 X 1 2 232308273 T 0 X 0 2 232340730 G 3 X 0 2 232403047 A 1 X 7 2 232407716 A 0 X 0 2 232410347 G 1 X 7 2 232421495 A 9 X 1 2 232506598 C 1 X 1 2 232507807 G 2 X 4 2 232517198 A 16 X 11 2 232532622 G 10 X 1 2 232535610 A 12 X 7 2 232538167 A 19 X 9 2 232547022 G 14 X 5 2 232549194 A 12 X 1 2 232567488 A 9 X 1 2 232571954 A 17 X 8 2 232578310 G 5 X 11 2 232603465 G 9 X 11 2 232631412 C 10 X 13 2 232635874 G 10 X 7 2 232734038 G 0 X 3 2 232741888 T 7 X 10 2 232785774 A 25 X 11 2 232787731 C 8 X 5 2 232790523 T 15 X 8 2 232805918 C 16 X 8 2 232834451 G 6 X 8 2 232847009 G 10 X 10 2 232851430 G 15 X 4 2 232853401 A 19 X 8 2 232858584 T 10 X 7 2 232879171 A 8 X 2 2 232879619 C 4 X 2 2 232881055 A 5 X 13 2 232889476 G 4 X 0 2 232900031 A 1 X 1 2 232900062 C 0 X 0 2 232910526 G 0 X 0 2 232913022 A 4 X 7 2 232915994 C 8 X 5 2 232916109 C 5 X 4 2 232916666 T 10 X 15 2 232919046 G 2 X 1 2 232919972 T 4 X 7 2 232924640 C 2 X 0 2 232956338 C 2 X 3 2 232986997 T 8 X 4 2 232990536 T 4 X 3 2 232994299 G 2 X 1 2 232998376 A 6 X 6 2 232999112 T 9 X 11 2 233012915 T 3 X 1 2 233017680 G 0 X 1 2 233018190 C 1 X 1 2 233021278 G 2 X 1 2 233022558 C 0 X 0 2 233022794 A 0 X 0 2 233040057 G 14 X 5 2 233043401 A 6 X 4 2 233045372 C 18 X 13 2 233054983 C 5 X 4 2 233072616 C 4 X 3 2 233075919 A 3 X 0 2 233082834 T 7 X 11 2 233085714 T 0 X 4 2 233086304 G 8 X 0 2 233098939 C 0 X 1 2 233115130 T 8 X 4 2 233115543 T 8 X 6 2 233119514 A 17 X 8 2 233122853 C 11 X 4 2 233134658 C 7 X 28 2 233135147 G 7 X 5 2 233136714 G 13 X 12 2 233137059 G 4 X 4 2 233141015 A 23 X 14 2 233143236 T 20 X 0 2 233146049 G 24 X 11 2 233148676 G 6 X 1 2 233165963 A 14 X 4 2 233166585 T 19 X 6 2 233166811 T 16 X 4 2 233191259 A 7 X 6 2 233197475 A 5 X 4 2 233243418 C 6 X 10 2 233251575 T 2 X 2 2 233260376 A 11 X 9 2 233261644 T 4 X 4 2 233274132 T 2 X 1 2 233274811 G 3 X 4 2 233274980 T 1 X 6 2 233275046 T 2 X 1 2 233327340 T 16 X 5 2 233337518 A 9 X 11 2 233343345 T 16 X 12 2 233345054 T 16 X 12 2 233356874 G 8 X 4 2 233374919 G 4 X 3 2 233392116 C 13 X 6 2 233392534 A 14 X 6 2 233397999 T 30 X 10 2 233402805 G 25 X 5 2 233407591 C 14 X 2 2 233424553 C 8 X 2 2 233441276 G 2 X 4 2 233452153 G 1 X 2 2 233470717 C 4 X 0 2 233474660 G 6 X 0 2 233483754 T 14 X 9 2 233497427 T 5 X 5 2 233520888 G 13 X 1 2 233522041 T 8 X 2 2 233523981 G 0 X 5 2 233527223 T 6 X 3 2 233533848 T 6 X 13 2 233538969 C 4 X 7 2 233560336 G 7 X 3 2 233561394 A 5 X 7 2 233564481 A 15 X 15 2 233571122 A 8 X 2 2 233573798 A 8 X 0 2 233576524 C 5 X 1 2 233582531 T 10 X 2 2 233591800 T 16 X 3 2 233596099 T 11 X 4 2 233613622 T 7 X 7 2 233613936 T 8 X 13 2 233615889 G 5 X 4 2 233634253 T 5 X 2 2 233639089 C 4 X 0 2 233639133 C 3 X 3 2 233640582 G 4 X 2 2 233640621 C 6 X 2 2 233640753 C 9 X 6 2 233640790 T 5 X 5 2 233641978 G 7 X 9 2 233647831 A 19 X 10 2 233648157 C 8 X 10 2 233684564 G 6 X 1 2 233691484 G 0 X 1 2 233692468 G 6 X 14 2 233694115 A 0 X 0 2 233699489 C 4 X 5 2 233706278 A 6 X 1 2 233707395 G 7 X 3 2 233708636 A 23 X 4 2 233734109 C 0 X 9 2 233741305 A 1 X 1 2 233753114 T 9 X 9 2 233754576 C 13 X 7 2 233774183 G 0 X 0 2 233803341 G 22 X 7 2 233809761 A 14 X 6 2 233896929 C 9 X 5 2 233949371 C 14 X 7 2 233956233 G 6 X 4 2 233968825 A 6 X 1 2 233987888 A 16 X 3 2 233988859 G 12 X 9 2 234040603 C 1 X 1 2 234056636 T 0 X 3 2 234131215 C 6 X 6 2 234169150 C 5 X 1 2 234169912 T 13 X 6 2 234221338 C 2 X 1 2 234229032 C 6 X 0 2 234248117 C 6 X 15 2 234264539 G 8 X 9 2 234272021 A 21 X 3 2 234299868 T 9 X 1 2 234311878 C 3 X 0 2 234315231 T 11 X 3 2 234317344 C 4 X 0 2 234328276 C 3 X 0 2 234330610 A 3 X 0 2 234331088 T 19 X 9 2 234354170 C 21 X 6 2 234355682 T 14 X 11 2 234367086 T 4 X 5 2 234380301 T 1 X 0 2 234383507 T 5 X 2 2 234385295 C 3 X 1 2 234386401 G 6 X 6 2 234387191 T 11 X 15 2 234387725 G 6 X 8 2 234389569 T 6 X 10 2 234400938 A 8 X 2 2 234410616 C 9 X 2 2 234421438 G 6 X 8 2 234431368 G 8 X 18 2 234432108 A 9 X 1 2 234432600 C 9 X 6 2 234432694 C 20 X 11 2 234432833 G 15 X 7 2 234433102 C 22 X 15 2 234433274 A 31 X 7 2 234433321 A 17 X 9 2 234433412 G 11 X 10 2 234433735 A 19 X 3 2 234435180 A 21 X 11 2 234438776 G 10 X 9 2 234450405 A 19 X 2 2 234457186 A 13 X 11 2 234464551 A 5 X 4 2 234473005 A 16 X 8 2 234552788 T 12 X 4 2 234567721 G 5 X 23 2 234583532 T 12 X 6 2 234590385 C 18 X 8 2 234591917 A 7 X 0 2 234593120 A 1 X 1 2 234594313 T 24 X 11 2 234596417 C 5 X 7 2 234600300 C 8 X 0 2 234604478 G 4 X 6 2 234614873 T 2 X 6 2 234733733 C 0 X 0 2 234753184 C 5 X 1 2 234763996 C 10 X 19 2 234780858 G 4 X 5 2 234792093 G 3 X 13 2 234813067 T 12 X 9 2 234850910 T 3 X 8 2 234860497 C 0 X 9 2 234879872 G 7 X 12 2 234884194 A 6 X 2 2 234906770 T 2 X 3 2 234910417 G 7 X 4 2 234967437 C 15 X 18 2 234986396 A 10 X 4 2 234986625 C 7 X 12 2 234997481 G 14 X 16 2 235009892 G 2 X 0 2 235018019 C 9 X 4 2 235021451 G 3 X 12 2 235022310 G 10 X 6 2 235026582 T 5 X 15 2 235039501 C 2 X 4 2 235040566 A 5 X 5 2 235043224 C 18 X 18 2 235047462 G 5 X 9 2 235048571 G 13 X 14 2 235076530 T 15 X 8 2 235076946 C 9 X 2 2 235086230 A 10 X 3 2 235088057 T 2 X 2 2 235095970 G 9 X 3 2 235102491 T 10 X 4 2 235114510 C 17 X 10 2 235116643 C 16 X 9 2 235117372 G 11 X 7 2 235117797 T 3 X 2 2 235121311 A 10 X 1 2 235122003 A 6 X 0 2 235122752 A 13 X 5 2 235122857 G 25 X 9 2 235127347 A 5 X 1 2 235134289 A 5 X 3 2 235143852 C 23 X 7 2 235144192 A 17 X 6 2 235145356 C 14 X 10 2 235167550 G 10 X 12 2 235180514 T 0 X 5 2 235182170 A 3 X 6 2 235182517 C 16 X 11 2 235183311 G 8 X 7 2 235184366 C 14 X 11 2 235195935 C 7 X 12 2 235196794 T 7 X 6 2 235221807 G 0 X 0 2 235271389 C 0 X 14 2 235294066 C 10 X 8 2 235299633 G 4 X 7 2 235300947 T 10 X 14 2 235311253 T 10 X 5 2 235311490 A 11 X 12 2 235316438 A 14 X 13 2 235318737 T 11 X 11 2 235320109 A 12 X 14 2 235324529 C 14 X 17 2 235326857 G 5 X 4 2 235333844 C 17 X 7 2 235335768 T 12 X 12 2 235336558 T 10 X 6 2 235338414 C 3 X 2 2 235338606 G 9 X 2 2 235338901 G 13 X 4 2 235348401 G 16 X 2 2 235358298 G 7 X 4 2 235360020 T 12 X 4 2 235363001 T 7 X 3 2 235363516 C 3 X 0 2 235387414 T 9 X 18 2 235388082 G 8 X 9 2 235393630 C 16 X 9 2 235394295 G 4 X 13 2 235416030 C 9 X 12 2 235433540 C 13 X 7 2 235437883 T 2 X 5 2 235447264 G 6 X 2 2 235447625 C 10 X 7 2 235449272 G 13 X 7 2 235470283 T 8 X 8 2 235471391 G 18 X 3 2 235479244 A 4 X 3 2 235482003 A 6 X 6 2 235485692 G 11 X 1 2 235489697 T 11 X 2 2 235496880 A 19 X 12 2 235500766 A 12 X 3 2 235504647 T 14 X 2 2 235518258 C 1 X 9 2 235518293 T 0 X 5 2 235538082 C 0 X 1 2 235539423 G 2 X 2 2 235550041 G 10 X 2 2 235562902 C 8 X 3 2 235563986 G 11 X 5 2 235566936 G 13 X 4 2 235578452 G 2 X 1 2 235582884 G 12 X 6 2 235590290 T 12 X 4 2 235600793 T 8 X 6 2 235612941 T 10 X 7 2 235614629 G 12 X 6 2 235618270 C 2 X 0 2 235620802 G 5 X 1 2 235624851 C 5 X 5 2 235625451 C 3 X 5 2 235626317 G 13 X 11 2 235626641 C 11 X 10 2 235631656 T 10 X 14 2 235704933 C 6 X 5 2 235710892 T 11 X 5 2 235717456 C 24 X 7 2 235717985 A 17 X 6 2 235733583 C 4 X 7 2 235733694 G 1 X 9 2 235740158 A 5 X 2 2 235746123 G 8 X 5 2 235747304 C 7 X 5 2 235756529 G 5 X 14 2 235757723 G 12 X 6 2 235762362 A 9 X 4 2 235762607 T 15 X 8 2 235773024 G 4 X 2 2 235774869 C 16 X 15 2 235775651 T 4 X 1 2 235790178 G 6 X 3 2 235790953 T 12 X 3 2 235793758 A 1 X 0 2 235795202 A 0 X 2 2 235797042 G 10 X 11 2 235797256 A 16 X 7 2 235801252 T 14 X 4 2 235809103 G 8 X 8 2 235811903 C 5 X 8 2 235812029 G 6 X 2 2 235813178 G 5 X 7 2 235813453 G 9 X 16 2 235816819 C 2 X 3 2 235819810 T 6 X 9 2 235828017 A 5 X 3 2 235828507 C 24 X 5 2 235830418 T 1 X 3 2 235836918 C 0 X 2 2 235837203 A 9 X 1 2 235837299 C 11 X 6 2 235841330 A 12 X 5 2 235844027 A 6 X 9 2 235849184 T 8 X 17 2 235849279 A 9 X 12 2 235854088 G 8 X 2 2 235858680 C 20 X 5 2 235870266 T 11 X 7 2 235876631 A 10 X 4 2 235877664 G 10 X 9 2 235879339 T 8 X 10 2 235883374 G 9 X 10 2 235909537 C 13 X 1 2 235911307 G 13 X 6 2 235915211 A 19 X 7 2 235920597 A 7 X 1 2 235938066 G 3 X 2 2 235939862 C 1 X 1 2 236007682 T 5 X 0 2 236034105 G 8 X 6 2 236034583 T 13 X 6 2 236048216 T 9 X 5 2 236051095 T 10 X 5 2 236051431 C 12 X 4 2 236053391 T 5 X 2 2 236058537 A 4 X 2 2 236059241 T 6 X 6 2 236061015 A 8 X 0 2 236069072 A 4 X 3 2 236074275 A 5 X 5 2 236101146 C 20 X 6 2 236130824 T 12 X 2 2 236161927 G 8 X 5 2 236185082 T 17 X 1 2 236185883 A 19 X 5 2 236205990 C 16 X 5 2 236207120 T 11 X 7 2 236209108 G 10 X 3 2 236211263 T 16 X 2 2 236212123 G 5 X 4 2 236213405 G 22 X 5 2 236217567 G 13 X 4 2 236222772 A 6 X 2 2 236223043 C 1 X 8 2 236231202 C 3 X 7 2 236232650 C 9 X 5 2 236236362 G 0 X 0 2 236242240 G 9 X 3 2 236261823 T 6 X 10 2 236264999 G 1 X 0 2 236265175 G 23 X 9 2 236275029 T 5 X 8 2 236279885 A 14 X 7 2 236282209 T 16 X 3 2 236283023 C 10 X 6 2 236347071 G 3 X 6 2 236407963 G 11 X 4 2 236457396 A 0 X 24 2 236618467 A 4 X 3 2 236619161 A 1 X 0 2 236620058 A 9 X 6 2 236620442 C 1 X 5 2 236621376 T 14 X 18 2 236623863 T 0 X 0 2 236637262 G 29 X 6 2 236638368 C 12 X 6 2 236646847 G 17 X 3 2 236675239 G 2 X 0 2 236718828 C 3 X 0 2 236794792 A 1 X 0 2 236814002 C 8 X 2 2 236925068 G 1 X 0 2 237083020 C 18 X 12 2 237098521 G 5 X 5 2 237122931 T 8 X 8 2 237146596 G 5 X 5 2 237159581 C 6 X 5 2 237161115 G 14 X 2 2 237187955 G 14 X 4 2 237195490 A 6 X 1 2 237197519 G 5 X 3 2 237197743 C 11 X 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18 X 11 2 237469262 A 8 X 4 2 237472949 A 10 X 7 2 237473289 T 4 X 2 2 237473868 A 9 X 5 2 237473905 C 5 X 1 2 237475436 G 0 X 8 2 237479747 A 7 X 8 2 237481550 C 10 X 10 2 237485095 G 5 X 3 2 237506999 G 1 X 2 2 237507116 C 4 X 3 2 237507806 G 4 X 5 2 237508762 C 4 X 3 2 237509803 C 4 X 8 2 237510880 G 10 X 5 2 237513573 C 4 X 7 2 237514906 A 9 X 6 2 237516331 C 9 X 14 2 237517945 G 2 X 6 2 237529247 T 10 X 1 2 237529608 C 4 X 9 2 237535016 T 6 X 11 2 237535598 C 2 X 3 2 237536787 C 4 X 12 2 237539302 G 6 X 7 2 237542436 A 6 X 4 2 237548743 A 5 X 1 2 237570181 G 6 X 2 2 237616611 A 23 X 4 2 237622882 C 24 X 11 2 237628199 C 10 X 7 2 237638037 G 8 X 1 2 237683933 T 17 X 8 2 237697187 G 9 X 6 2 237702083 G 13 X 13 2 237702386 T 12 X 10 2 237717538 A 10 X 12 2 237720602 C 9 X 21 2 237776992 T 18 X 15 2 237784612 T 7 X 0 2 237800836 A 13 X 22 2 237864639 A 17 X 9 2 237875508 G 16 X 8 2 237875612 C 11 X 8 2 237879671 C 10 X 14 2 237885698 T 0 X 2 2 237885987 A 18 X 4 2 237887397 A 14 X 18 2 237891648 G 3 X 5 2 237893842 C 10 X 11 2 237903357 C 14 X 8 2 237903577 G 5 X 14 2 237907912 G 8 X 1 2 237917692 C 6 X 8 2 237918557 A 18 X 2 2 237926212 T 25 X 8 2 237935856 A 16 X 5 2 237939455 C 20 X 2 2 237948232 G 6 X 1 2 237963816 G 4 X 3 2 237963857 G 23 X 13 2 238017092 A 4 X 4 2 238025335 G 9 X 5 2 238028969 G 6 X 7 2 238045710 G 7 X 10 2 238049446 C 10 X 9 2 238057763 G 11 X 17 2 238105783 G 5 X 1 2 238128457 G 3 X 0 2 238243725 G 0 X 7 2 238264944 A 0 X 0 2 238299764 A 5 X 11 2 238308896 G 11 X 12 2 238312771 C 7 X 12 2 238317061 T 4 X 4 2 238317222 C 8 X 3 2 238318620 C 7 X 13 2 238320254 A 4 X 4 2 238324217 T 7 X 8 2 238325207 G 12 X 8 2 238326054 A 10 X 15 2 238326118 C 3 X 6 2 238332179 T 13 X 10 2 238334434 A 10 X 4 2 238335744 A 9 X 10 2 238337330 C 12 X 4 2 238337565 T 11 X 12 2 238341583 A 6 X 6 2 238342468 C 10 X 14 2 238343502 A 9 X 8 2 238351329 G 14 X 16 2 238354565 T 3 X 8 2 238355051 A 1 X 5 2 238369650 C 6 X 8 2 238373420 C 7 X 14 2 238386634 A 7 X 3 2 238389208 T 12 X 15 2 238403076 T 16 X 13 2 238404272 T 17 X 8 2 238408155 C 3 X 14 2 238411406 G 13 X 16 2 238414238 G 10 X 7 2 238422779 T 3 X 7 2 238432289 C 12 X 1 2 238451424 C 1 X 0 2 238462379 C 13 X 4 2 238476749 T 17 X 3 2 238481516 T 9 X 1 2 238504707 T 2 X 5 2 238521765 G 2 X 1 2 238521989 T 7 X 5 2 238534511 C 5 X 4 2 238542036 A 4 X 3 2 238548513 A 0 X 0 2 238609443 G 11 X 6 2 238614370 G 3 X 3 2 238656423 C 9 X 7 2 238658460 G 8 X 13 2 238672618 T 5 X 5 2 238678738 G 0 X 0 2 238698009 A 9 X 1 2 238701425 C 0 X 1 2 238704264 T 1 X 0 2 238705335 C 5 X 1 2 238724111 T 1 X 0 2 238727525 A 10 X 4 2 238733823 C 0 X 1 2 238733832 C 0 X 0 2 238734678 G 1 X 2 2 238748824 G 8 X 2 2 238750007 A 10 X 1 2 238752178 G 3 X 1 2 238754669 G 7 X 7 2 238760390 A 4 X 1 2 238764544 A 2 X 0 2 238766919 A 13 X 11 2 238768201 G 14 X 4 2 238768841 C 18 X 9 2 238774892 C 8 X 4 2 238824416 T 9 X 1 2 238874603 G 3 X 1 2 238878558 C 4 X 10 2 238882976 T 3 X 1 2 238884813 G 11 X 19 2 238898359 T 24 X 3 2 238927783 G 14 X 2 2 238948888 A 14 X 7 2 238967744 C 14 X 10 2 238971872 A 23 X 6 2 239001119 G 24 X 8 2 239004128 G 27 X 4 2 239007767 C 16 X 11 2 239023479 A 3 X 1 2 239036463 T 17 X 6 2 239058907 A 4 X 3 2 239060895 A 4 X 0 2 239061484 A 8 X 2 2 239100838 A 3 X 2 2 239110245 T 19 X 4 2 239116167 G 6 X 7 2 239120326 C 9 X 8 2 239130600 C 11 X 5 2 239144923 C 1 X 1 2 239148849 A 12 X 1 2 239149105 C 12 X 7 2 239151157 A 4 X 1 2 239168810 G 8 X 2 2 239171696 G 7 X 1 2 239174379 C 4 X 3 2 239175651 T 15 X 10 2 239180401 C 12 X 4 2 239197650 A 14 X 10 2 239214939 T 14 X 15 2 239225268 C 2 X 7 2 239226515 T 3 X 0 2 239228741 C 10 X 8 2 239229399 T 5 X 11 2 239230844 C 4 X 10 2 239231332 G 8 X 7 2 239231601 A 3 X 4 2 239232781 A 8 X 6 2 239232790 T 6 X 8 2 239234055 A 8 X 1 2 239311018 A 14 X 7 2 239320364 G 3 X 0 2 239334813 G 6 X 11 2 239356818 G 4 X 2 2 239392124 C 7 X 4 2 239392981 A 18 X 10 2 239409889 A 15 X 6 2 239459932 C 5 X 12 2 239464372 A 8 X 9 2 239465534 G 1 X 5 2 239497927 C 0 X 3 2 239499034 T 1 X 0 2 239500613 C 3 X 2 2 239500763 C 0 X 2 2 239501503 C 1 X 4 2 239502931 C 3 X 8 2 239503327 A 1 X 0 2 239509667 T 4 X 5 2 239515060 C 17 X 12 2 239519479 G 7 X 5 2 239529208 A 2 X 7 2 239529768 G 6 X 2 2 239544008 A 9 X 6 2 239546836 C 10 X 8 2 239550155 C 5 X 0 2 239561083 G 10 X 3 2 239563136 C 11 X 11 2 239563860 G 7 X 11 2 239564258 A 12 X 3 2 239565061 C 25 X 5 2 239602576 G 2 X 3 2 239608005 C 8 X 6 2 239613870 T 4 X 0 2 239618917 C 21 X 3 2 239621122 C 3 X 9 2 239621841 A 4 X 0 2 239623678 A 3 X 0 2 239625588 C 0 X 6 2 239625709 T 3 X 0 2 239629360 G 10 X 12 2 239630041 G 6 X 2 2 239636905 T 2 X 1 2 239649557 G 1 X 2 2 239693494 T 0 X 2 2 239737127 G 3 X 1 2 239744424 G 3 X 0 2 239749454 G 10 X 1 2 239751764 C 2 X 2 2 239780984 G 5 X 4 2 239783812 C 7 X 3 2 239789620 C 0 X 1 2 239791542 C 1 X 2 2 239807591 G 0 X 6 2 239817728 G 13 X 5 2 239850786 G 1 X 1 2 239858714 A 16 X 3 2 239862023 C 4 X 1 2 239902416 T 29 X 7 2 239911335 G 6 X 6 2 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241422576 A 7 X 2 2 241429004 A 1 X 1 2 241432520 G 5 X 4 2 241433742 G 4 X 1 2 241435868 G 9 X 4 2 241437816 A 3 X 1 2 241438819 T 1 X 2 2 241456523 G 5 X 7 2 241457353 C 0 X 2 2 241462349 T 0 X 1 2 241515833 T 1 X 0 2 241549643 A 2 X 6 2 241551861 G 0 X 0 2 241559442 G 7 X 7 2 241570743 C 5 X 5 2 241573904 T 1 X 0 2 241578820 A 2 X 0 2 241584718 G 0 X 1 2 241593539 T 23 X 11 2 241595560 T 20 X 5 2 241630984 T 20 X 3 2 241643575 G 12 X 3 2 241650552 A 8 X 2 2 241656400 G 2 X 4 2 241657834 G 0 X 0 2 241659712 A 0 X 0 2 241661948 C 8 X 1 2 241662189 A 1 X 1 2 241665940 G 15 X 1 2 241699301 A 4 X 0 2 241720841 G 15 X 3 2 241731120 T 18 X 3 2 241752303 A 15 X 5 2 241758155 A 21 X 5 2 241774224 C 2 X 2 2 241774345 C 5 X 0 2 241779500 T 5 X 3 2 241782616 C 19 X 6 2 241785933 C 7 X 4 2 241792428 T 2 X 1 2 241796161 G 4 X 0 2 241801447 T 11 X 4 2 241803410 C 4 X 1 2 241805364 G 5 X 4 2 241810752 A 18 X 5 2 241814344 G 1 X 2 2 241834381 T 13 X 7 2 241844885 T 19 X 12 2 241870131 G 11 X 5 2 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3 2 242233437 T 17 X 4 2 242247654 A 6 X 1 2 242248330 A 3 X 0 2 242268136 C 3 X 2 2 242319786 A 13 X 5 2 242327384 C 0 X 0 2 242327459 C 3 X 0 2 242402571 C 0 X 0 2 242406740 C 0 X 1 2 242410176 C 0 X 0 2 242411399 T 1 X 1 2 242416362 A 6 X 6 2 242423316 A 6 X 1 2 242425176 G 4 X 3 2 242431419 G 0 X 1 2 242482374 C 4 X 12 2 242485585 C 0 X 1 2 242490495 C 3 X 0 2 242500717 C 7 X 0 2 242503483 G 15 X 4 2 242511159 C 6 X 7 2 242515011 C 4 X 2 2 242518447 A 1 X 0 2 242519595 A 3 X 0 2 242536627 G 8 X 0 2 242539483 G 4 X 10 2 242541601 C 4 X 6 2 242542033 T 1 X 4 2 242545450 A 14 X 24 2 242548374 G 13 X 11 2 242586114 G 7 X 5 2 242586256 C 0 X 0 2 242591439 C 0 X 9 2 242600894 G 1 X 2 2 242600999 C 0 X 0 2 242636127 A 6 X 0 2 242642066 A 11 X 11 2 242710630 G 0 X 0 2 242730111 T 4 X 3 2 242732713 C 0 X 2 2 242743566 T 0 X 0 TitanCNA/inst/extdata/test_norm_chr2.wig0000644000175200017520000410153214710220437021252 0ustar00biocbuildbiocbuildfixedStep chrom=2 start=1 step=1000 span=1000 1854 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731 997 860 849 625 489 598 499 272 191 645 509 442 653 247 192 285 177 248 230 356 479 252 264 254 348 1020 530 427 2221 1929 130 338 460 307 241 114 229 263 308 413 266 259 778 626 482 191 713 560 765 520 626 589 288 1003 514 639 549 573 259 155 554 597 335 432 447 434 106 208 404 489 728 606 523 804 791 1064 762 940 495 839 631 927 847 866 762 457 651 734 661 530 603 542 384 698 691 358 279 776 664 1019 256 635 1129 819 979 704 653 522 641 571 538 265 665 293 609 604 523 320 944 847 598 721 582 762 968 940 928 670 912 1034 824 578 700 375 751 732 795 581 483 523 687 778 829 721 691 649 825 531 812 442 594 606 664 588 597 632 659 519 822 510 779 781 834 744 892 768 761 159 551 1039 190 64 166 665 1395 626 559 415 968 623 818 900 738 623 623 626 701 718 842 911 958 724 922 763 621 769 692 715 892 427 567 904 598 541 381 564 703 933 597 580 313 414 937 771 961 884 884 964 698 383 704 726 654 959 955 516 728 827 851 727 980 1273 930 1039 721 810 893 591 738 1018 915 1138 1109 1134 820 966 335 858 690 787 1106 1035 56 802 1061 1092 1039 1156 1231 1134 1040 1111 1003 1124 1075 794 811 1076 1033 995 1109 966 1001 999 1507 1182 1055 1083 1335 1165 1215 1188 1030 742 420 444 321 221 465 420 367 272 221 175 500 287 131 199 169 391 176 302 181 128 332 409 268 884 747 1197 1516 313 395 203 630 1096 265 502 532 1074 693 946 1272 1314 22 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 TitanCNA/man/0000755000175200017520000000000014710220437013750 5ustar00biocbuildbiocbuildTitanCNA/man/TitanCNA-dataset.Rd0000644000175200017520000000361714710220437017272 0ustar00biocbuildbiocbuild\name{TitanCNA trained dataset} \docType{data} \alias{TitanCNA-dataset} \alias{EMresults} \alias{convergeParams} \alias{data} \title{TITAN EM trained results for an example dataset} \usage{ data(EMresults) } \description{ Data for chromosome 2 for a triple-negative breast cancer dataset and the expectation-maximization (EM) trained results. Only 20,000 datapoints are included and the data has been scrambled to anonymize patient SNPs. \describe{ \item{data}{Processed input data that is first generated by \code{\link{loadAlleleCounts}}, and includes log ratios that have been GC content and mappability corrected using \code{\link{correctReadDepth}}}. \item{convergeParams}{EM results that are generated by \code{\link{runEMclonalCN}}} } } \format{ \sQuote{data} is a list. \sQuote{convergeParams} is a list. } \references{ Shah SP et al. (2012). The clonal and mutational evolution spectrum of primary triple-negative breast cancers. Nature, 486(7403): 395-399. (PMID: 22495314) Ha, G., Roth, A., Lai, D., Bashashati, A., Ding, J., Goya, R., Giuliany, R., Rosner, J., Oloumi, A., Shumansky, K., Chin, S.F., Turashvili, G., Hirst, M., Caldas, C., Marra, M. A., Aparicio, S., and Shah, S. P. (2012). Integrative analysis of genome wide loss of heterozygosity and monoallelic expression at nucleotide resolution reveals disrupted pathways in triple negative breast cancer. Genome Research, 22(10):1995,2007. (PMID: 22637570) Ha, G., Roth, A., Khattra, J., Ho, J., Yap, D., Prentice, L. M., Melnyk, N., McPherson, A., Bashashati, A., Laks, E., Biele, J., Ding, J., Le, A., Rosner, J., Shumansky, K., Marra, M. A., Huntsman, D. G., McAlpine, J. N., Aparicio, S. A. J. R., and Shah, S. P. (2014). TITAN: Inference of copy number architectures in clonal cell populations from tumour whole genome sequence data. Genome Research, 24: 1881-1893. (PMID: 25060187) } \keyword{datasets} TitanCNA/man/TitanCNA-output.Rd0000644000175200017520000002332514710220437017203 0ustar00biocbuildbiocbuild\name{output-methods} \alias{outputTitanResults} \alias{outputModelParameters} \alias{outputTitanSegments} \title{ Formatting and printing \pkg{TitanCNA} results. } \description{ Function to format \pkg{TitanCNA} results in to a data.frame and output the results to a tab-delimited file. } \usage{ outputTitanResults(data, convergeParams, optimalPath, filename = NULL, is.haplotypeData = FALSE, posteriorProbs = FALSE, subcloneProfiles = TRUE, correctResults = TRUE, proportionThreshold = 0.05, proportionThresholdClonal = 0.05, recomputeLogLik = TRUE, rerunViterbi = FALSE, verbose = TRUE) outputModelParameters(convergeParams, results, filename, S_Dbw.scale = 1, S_Dbw.method = "Tong", S_Dbw.useCorrectedCN = TRUE) outputTitanSegments(results, id, convergeParams, filename = NULL, igvfilename = NULL) } %- maybe also 'usage' for other objects documented here. \arguments{ \item{id}{ Character string identifier for sample } \item{data}{ \code{\link[base:list]{list}} object that contains the components for the data to be analyzed. \code{chr}, \code{posn}, \code{ref}, and \code{tumDepth} that can be obtained using \code{\link{loadAlleleCounts}}, and \code{logR} that can be obtained using \code{\link{correctReadDepth}} and \code{\link{getPositionOverlap}} (see Example). } \item{convergeParams}{ \code{\link[base:list]{list}} object that is returned from the function \code{\link{runEMclonalCN}} in \pkg{TitanCNA}. } \item{optimalPath}{ \code{numeric \link[base:array]{array}} containing the optimal \pkg{TitanCNA} genotype and clonal cluster states for each data point in the analysis. \code{optimalPath} is obtained from running \code{\link{viterbiClonalCN}}. } \item{results}{ Formatted \pkg{TitanCNA} results output from \code{\link{outputTitanResults}}. } \item{filename}{ Path of the file to write the \pkg{TitanCNA} results. } \item{igvfilename}{ Path of the file to write the IGV seg file. } \item{posteriorProbs}{ \code{Logical TRUE} to include the posterior marginal probabilities in printing to \code{filename}. } \item{is.haplotypeData}{ \code{Logical TRUE} if the \code{data} contains the haplotype information. In particular, the column headers \code{HaplotypeCount}, \code{HaplotypeDepth}, \code{HaplotypeRatio} are included. } \item{subcloneProfiles}{ \code{Logical TRUE} to include the subclone profiles to the output \code{data.frame}. Currently, this only works for 1 or 2 clonal clusters. } \item{correctResults}{ \code{Logical TRUE} to correct the results by removing empty clusters and adjusting cellular prevalence and normal contamination parameters accordingly. } \item{recomputeLogLik}{ \code{Logical TRUE} to re-run forwards-backwards to re-estimate the log-likelihood after correcting results (e.g. \code{correctResults} is \code{TRUE}) } \item{rerunViterbi}{ \code{Logical TRUE} to re-run viterbi to segment the results again after correcting results (e.g. \code{correctResults} is \code{TRUE}) } \item{proportionThreshold}{ Minimum proportion of the genome altered (by SNPs) for a cluster to be retained. Clonal clusters having lower proportion of alteration are removed. } \item{proportionThresholdClonal}{ Minimum proportion of genome altered by clonal events (by SNPs) for the highest cellular prevalence cluster. If the highest prevalence cluster contains lower proportion of events than this threshold, this cluster will be removed and the next highest (subclonal) cluster will be readjusted to be the clonal cluster. } \item{S_Dbw.scale}{ The S_Dbw validity index can be adjusted to account for differences between datasets. \code{SDbw.scale} can be used to penalize the S_Dbw \code{dens.bw} component. The default is 1. } \item{S_Dbw.method}{ Compute S_Dbw validity index using \code{Halkidi} or \code{Tong} method. See \code{\link{computeSDbwIndex}}. } \item{S_Dbw.useCorrectedCN}{ \code{TRUE}: Will use corrected copy number calls for computing S_Dbw validity index. } \item{verbose}{ Print status messages. } } \details{ \code{\link{outputModelParameters}} outputs to a file with the estimated TITAN model parameters and model selection index. Each row contains information regarding different parameters: 1) Normal contamination estimate - proportion of normal content in the sample; tumour content is 1 minus this number 2) Average tumour ploidy estimate - average number of estimated copies in the genome; 2 represents diploid 3) Clonal cluster cellular prevalence - Z denotes the number of clonal clusters; each value (space-delimited) following are the cellular prevalence estimates for each cluster. Cellular prevalence here is defined as the proportion of tumour sample that does contain the aberrant genotype. 4) Genotype binomial means for clonal cluster Z - set of 21 binomial estimated parameters for each specified cluster 5) Genotype Gaussian means for clonal cluster Z - set of 21 Gaussian estimated means for each specified cluster 6) Genotype Gaussian variance - set of 21 Gaussian estimated variances; variances are shared for across all clusters 7) Number of iterations - number of EM iterations needed for convergence 8) Log likelihood - complete data log-likelihood for current cluster run 9) S_Dbw dens.bw - density component of S_Dbw index; see \code{\link{computeSDbwIndex}} 10) S_Dbw scat - scatter component of S_Dbw index; see \code{\link{computeSDbwIndex}} 11) S_Dbw validity index - used for model selection where the run with optimal number of clusters based on lowest S_Dbw index. This value is slightly modified from that computed from \code{\link{computeSDbwIndex}}. It is computed as S_Dbw= S_Dbw.scale * dens.bw + scat 12) S_Dbw dens.bw, scat, validity index is computed for \code{LogRatio} and \code{AllelicRatio} datatypes, as well as the combination of \code{Both}. For \code{Both}, the values are summed for both datatypes. \code{\link{outputTitanResults}} outputs a file that has the similar format described in \sQuote{Value} section. } \value{ \code{\link{outputTitanResults}} also returns a list containing the following: \item{results}{TITAN results, uncorrected for cluster number and parameters} \item{corrResults}{TITAN results, corrected by removing empty clusters and parameters adjusted accordingly.} \item{convergeParams}{Corrected parameter object} The \code{results} and \code{corrResults} are \link[data.table]{data.table} objects, where each row corresponds to a position in the analysis, and with the following columns: \item{Chr}{character denoting chromosome number. ChrX and ChrY uses \sQuote{X} and \sQuote{Y}.} \item{Position}{genomic coordinate} \item{RefCount}{number of reads matching the reference base} \item{NRefCount}{number of reads matching the non-reference base} \item{Depth}{total read depth at the position} \item{AllelicRatio}{RefCount/Depth} \item{LogRatio}{log2 ratio between normalized tumour and normal read depths} \item{CopyNumber}{predicted \pkg{TitanCNA} copy number} \item{TITANstate}{internal state number used by \pkg{TitanCNA}; see Reference} \item{TITANcall}{interpretable \pkg{TitanCNA} state; string (HOMD,DLOH,HET,NLOH,ALOH,ASCNA,BCNA,UBCNA); See Reference} \item{ClonalCluster}{predicted \pkg{TitanCNA} clonal cluster; lower cluster numbers represent clusters with higher cellular prevalence} \item{CellularPrevalence}{proportion of tumour cells containing event; not to be mistaken as proportion of sample (including normal)} If \code{subcloneProfiles} is set to \code{TRUE}, then the subclone profiles will be appended to the output \code{data.frame}. \item{Subclone1.CopyNumber}{Integer copy number for Subclone 1.} \item{Subclone1.TITANcall}{States for Subclone 1} \item{Subclone1.Prevalence}{The cellular prevalence of Subclone 1, or sometimes referred to as the subclone fraction.} \code{\link{outputModelParameters}} returns a \code{\link[base:list]{list}} containing the S_Dbw model selection: \item{dens.bw}{} \item{scat}{} \item{S_Dbw}{S_Dbw.scale * dens.bw + scat} } \references{ Ha, G., Roth, A., Khattra, J., Ho, J., Yap, D., Prentice, L. M., Melnyk, N., McPherson, A., Bashashati, A., Laks, E., Biele, J., Ding, J., Le, A., Rosner, J., Shumansky, K., Marra, M. A., Huntsman, D. G., McAlpine, J. N., Aparicio, S. A. J. R., and Shah, S. P. (2014). TITAN: Inference of copy number architectures in clonal cell populations from tumour whole genome sequence data. Genome Research, 24: 1881-1893. (PMID: 25060187) } \author{ Gavin Ha } \seealso{ \code{\link{runEMclonalCN}}, \code{\link{viterbiClonalCN}}, \code{\link{computeSDbwIndex}} } \examples{ data(EMresults) #### COMPUTE OPTIMAL STATE PATH USING VITERBI #### optimalPath <- viterbiClonalCN(data, convergeParams) #### FORMAT RESULTS #### results <- outputTitanResults(data, convergeParams, optimalPath, filename = NULL, posteriorProbs = FALSE, subcloneProfiles = TRUE, correctResults = TRUE, proportionThreshold = 0.05, recomputeLogLik = FALSE, proportionThresholdClonal = 0.05, is.haplotypeData = FALSE) ## use corrected parameters convergeParams <- results$convergeParam ## use corrected results results <- results$corrResults #### OUTPUT RESULTS TO FILE #### outparam <- paste0("cluster2_params.txt") outputModelParameters(convergeParams, results, outparam) #### OUTPUT SEGMENTS TO FILE #### outseg <- paste0("cluster2_segs.txt") outigv <- paste0("cluster2.seg") segs <- outputTitanSegments(results, id = "test", convergeParams, filename = outseg, igvfilename = outigv) # segment results also stored in data.frame "segs" } \keyword{IO} \keyword{manip} TitanCNA/man/TitanCNA-package.Rd0000644000175200017520000001072014710220437017231 0ustar00biocbuildbiocbuild\name{TitanCNA-package} \alias{TitanCNA-package} \alias{TitanCNA} \docType{package} \title{ TITAN: Subclonal copy number and LOH prediction whole genome sequencing of tumours } \description{ TITAN is a software tool for inferring subclonal copy number alterations (CNA) and loss of heterozygosity (LOH). The algorithm also infers clonal group cluster membership for each event and the tumour proportion, or cellular prevalence, for each event. } \details{ \tabular{ll}{ Package: \tab TitanCNA\cr Type: \tab Package\cr Version: \tab 1.15.0\cr Date: \tab 2017-05-13\cr License: \tab GPL-3\cr } \code{example("TitanCNA-package")} for quick tour of functionality and visualization \code{vignette("TitanCNA")} for detailed example } \author{ Gavin Ha, Sohrab P Shah Maintainer: Gavin Ha } \references{ Ha, G., Roth, A., Khattra, J., Ho, J., Yap, D., Prentice, L. M., Melnyk, N., McPherson, A., Bashashati, A., Laks, E., Biele, J., Ding, J., Le, A., Rosner, J., Shumansky, K., Marra, M. A., Huntsman, D. G., McAlpine, J. N., Aparicio, S. A. J. R., and Shah, S. P. (2014). TITAN: Inference of copy number architectures in clonal cell populations from tumour whole genome sequence data. Genome Research, 24: 1881-1893. (PMID: 25060187) } \keyword{IO} \keyword{manip} \keyword{package} \examples{ message('Running TITAN ...') #### LOAD DATA #### infile <- system.file("extdata", "test_alleleCounts_chr2.txt", package = "TitanCNA") data <- loadAlleleCounts(infile) #### LOAD PARAMETERS #### message('titan: Loading default parameters') numClusters <- 2 params <- loadDefaultParameters(copyNumber = 5, numberClonalClusters = numClusters, skew = 0.1) #### READ COPY NUMBER FROM HMMCOPY FILE #### message('titan: Correcting GC content and mappability biases...') tumWig <- system.file("extdata", "test_tum_chr2.wig", package = "TitanCNA") normWig <- system.file("extdata", "test_norm_chr2.wig", package = "TitanCNA") gc <- system.file("extdata", "gc_chr2.wig", package = "TitanCNA") map <- system.file("extdata", "map_chr2.wig", package = "TitanCNA") cnData <- correctReadDepth(tumWig, normWig, gc, map) logR <- getPositionOverlap(data$chr, data$posn, cnData) data$logR <- log(2^logR) #transform to natural log #### FILTER DATA FOR DEPTH, MAPPABILITY, NA, etc #### data <- filterData(data, c(1:22,"X"), minDepth = 10, maxDepth = 200, map = NULL) #### EM (FWD-BACK) TO TRAIN PARAMETERS #### #### Can use parallelization packages #### K <- length(params$genotypeParams$alphaKHyper) params$genotypeParams$alphaKHyper <- rep(500, K) params$ploidyParams$phi_0 <- 1.5 convergeParams <- runEMclonalCN(data, params, maxiter = 3, maxiterUpdate = 500, txnExpLen = 1e9, txnZstrength = 1e9, useOutlierState = FALSE, normalEstimateMethod = "map", estimateS = TRUE, estimatePloidy = TRUE) #### COMPUTE OPTIMAL STATE PATH USING VITERBI #### optimalPath <- viterbiClonalCN(data, convergeParams) #### FORMAT RESULTS #### results <- outputTitanResults(data, convergeParams, optimalPath, filename = NULL, posteriorProbs = FALSE, subcloneProfiles = TRUE, is.haplotypeData = FALSE, correctResults = TRUE, proportionThreshold = 0.05, proportionThresholdClonal = 0.05) convergeParams <- results$convergeParams results <- results$corrResults #### GET SEGMENT RESULTS #### segs <- outputTitanSegments(results, id = "test", convergeParams, filename = NULL, igvfilename = NULL) #### PLOT RESULTS #### norm <- tail(convergeParams$n, 1) ploidy <- tail(convergeParams$phi, 1) par(mfrow=c(4, 1)) plotCNlogRByChr(results, chr = 2, segs = segs, ploidy = ploidy, normal = norm, geneAnnot = NULL, ylim = c(-2, 2), cex = 0.5, xlab = "", main = "Chr 2") plotAllelicRatio(results, chr = 2, geneAnnot = NULL, ylim = c(0, 1), cex = 0.5, xlab = "", main = "Chr 2") plotClonalFrequency(results, chr = 2, normal = norm, geneAnnot = NULL, ylim = c(0, 1), cex = 0.5, xlab = "", main = "Chr 2") plotSubcloneProfiles(results, chr = 2, cex = 2, main = "Chr 2") plotSegmentMedians(segs, chr=2, resultType = "LogRatio", plotType = "CopyNumber", plot.new = TRUE, ylim = c(0, 4), main = "Chr 2") } TitanCNA/man/TitanCNA-plotting.Rd0000644000175200017520000002271114710220437017501 0ustar00biocbuildbiocbuild\name{Plotting TITAN results} \alias{plotCNlogRByChr} \alias{plotAllelicRatio} \alias{plotClonalFrequency} \alias{plotSubcloneProfiles} \alias{plotSegmentMedians} \alias{plotHaplotypeFraction} \title{ Plotting functions for \pkg{TitanCNA} results. } \description{ Three plotting functions for \pkg{TitanCNA} results. \code{plotCNlogRByChr} plots the copy number results from log ratio data. \code{plotAllelicRatio} plots the allelic imbalance and loss of heterozygosity (LOH) from allelic ratio data. \code{plotClonalFrequency} plots the clonal cluster and cellular prevalence results for each data point. } \usage{ plotAllelicRatio(dataIn, chr = c(1:22), geneAnnot = NULL, spacing = 4, xlim = NULL, ...) plotClonalFrequency(dataIn, chr = c(1:22), normal = NULL, geneAnnot = NULL, spacing = 4, xlim = NULL, ...) plotCNlogRByChr(dataIn, chr = c(1:22), segs = NULL, plotCorrectedCN = TRUE, geneAnnot = NULL, ploidy = NULL, normal = NULL, spacing = 4, alphaVal = 1, xlim = NULL, ...) plotSubcloneProfiles(dataIn, chr = c(1:22), geneAnnot = NULL, spacing = 4, xlim = NULL, ...) plotSegmentMedians(dataIn, resultType = "LogRatio", plotType = "CopyNumber", plotCorrectedCN = TRUE, chr = c(1:22), geneAnnot = NULL, ploidy = NULL, spacing = 4, alphaVal = 1, xlim = NULL, plot.new = FALSE, lwd = 8, ...) plotHaplotypeFraction(dataIn, chr = c(1:22), resultType = "HaplotypeRatio", colType = "Haplotypes", phaseBlockCol = c("#9ad0f3", "#CC79A7"), geneAnnot = NULL, spacing = 4, xlim = NULL, ...) } \arguments{ \item{dataIn}{ Formatted \pkg{TitanCNA} results output from \code{\link{outputTitanResults}}. See Example. } \item{chr}{ Plot results for specified \code{chr}. The default is to plot chromosomes 1 to 22. The chromosome naming style will be automatically set to the input \code{dataIn}. } \item{segs}{ \code{\link[base:data.frame]{data.frame}} containing named columns: \code{Chromosome}, \code{Median_logR}, \code{Start_Position.bp.}, \code{End_Position.bp.}. This data can be read in from the segments generated by the TITANRunner pipeline. These segments will be overlaid in the plots as lines at the median log ratio for each segment. } \item{resultType}{ For \code{plotSegmentMedians}: specify the data type (\sQuote{LogRatio} or \sQuote{AllelicRatio}) to plot. For \code{plotHaplotypeFraction}: specify the data type (\sQuote{HaplotypeRatio} or \sQuote{AllelicRatio}) to plot. } \item{plotType}{ Specify whether to plot the \sQuote{CopyNumber} or \sQuote{Ratio} values for the \code{resultType}. } \item{colType}{ Specify the color scheme to use: \sQuote{Haplotypes} or \sQuote{CopyNumber}. For \sQuote{Haplotypes}, alternating blue and red used to illustrated the data within phased haplotype blocks. For \sQuote{CopyNumber}, the same colors as \code{plotAllelicRatio} are used for allelic copy number events. } \item{plotCorrectedCN}{ \code{TRUE} if the plot will use \sQuote{Corrected_Copy_Number} for color of data points or lines. } \item{geneAnnot}{ \code{\link[base:data.frame]{data.frame}} specifying the genes to annotate in the plot. Gene boundaries are indicated using vertical dotted grey lines and gene symbols are shown at the top of the plot. \code{geneAnnot} must have four columns: gene symbol, chr, start coordinate, stop coordinate. } \item{normal}{ \code{numeric} scalar indicating the normal contamination. This can be obtained from converge parameters output using \code{\link{runEMclonalCN}}. See Example. } \item{ploidy}{ \code{numeric} scalar indicating the tumour ploidy used to adjust the copy number plot \code{\link{plotCNlogRByChr}}. This can be obtained from converge parameters output using \code{\link{runEMclonalCN}}. See Example. If \code{NULL} is used, then ploidy adjustment is not used in the plot. } \item{phaseBlockCol}{ Two-element vector specifying the color to plot for alternating haplotype phase blocks. } \item{spacing}{ Number of lines of spacing for the margin spacing at the bottom of the plot. Useful if an idiogram/karogram is plot underneath. } \item{alphaVal}{ Set an alpha value between 0 and 1 to allow transparency in the points being plot. } \item{xlim}{ Two element vector to specify the xlim for the plot. If \code{NULL}, then entire chromosome is plot. } \item{lwd}{ Explicitly specify the line width for segments being plot. } \item{plot.new}{ \code{TRUE} if a new plot is used. Set to \code{FALSE} to overlay an existing plot. } \item{...}{ Additional arguments used in the \code{\link[graphics:plot]{plot}} function. } } \details{ \code{\link{plotCNlogRByChr}} plots the copy number alterations from log ratio data. The Y-axis is based on log ratios. Log ratios are computed ratios between normalized tumour and normal read depths. Data points close to 0 represent diploid, above 0 are copy gains, below 0 are deletions. \code{ploidy} argument adjusts the baseline of the data points. Colours represent the copy number state. Bright Green - Homozygous deletion (HOMD) Green - Hemizygous deletion (DLOH) Blue - Diploid heterozygous (HET), Copy-neutral LOH (NLOH) Dark Red - GAIN Red - Allele-specific CNA (ASCNA), Unbalanced CNA (UBCNA), Balanced CNA (BCNA) \code{\link{plotAllelicRatio}} plots the allelic imbalance and loss of heterozygosity from allelic ratio data. The Y-axis is based on allelic ratios. Allelic ratios are computed as RefCount/Depth. Data points close to 1 represent homozygous reference base, close to 0 represent homozygous non-reference base, and close to 0.5 represent heterozygous. Normal contamination influences the divergence away from 0.5 for LOH events. No adjustments are made to the plot as the original data from \code{dataIn} are shown. Colours represent the allelic imbalance and LOH state. Grey - HET, BCNA Bright Green - HOMD Green - DLOH, ALOH Blue - NLOH Dark Red - GAIN Red - ASCNA, UBCNA \code{\link{plotClonalFrequency}} plots the cellular prevalence and clonal clusters from the results. The Y-axis is the cellular prevalence that includes the normal proportion. Therefore, the cellular prevalence here refers to the proportion in the sample (including normal). Lines are drawn for each data point indicating the cellular prevalence. Heterozygous diploid are not shown because it is a normal genotype and is not categorized as being subclonal (this means 100\% of cells are normal). The black horizontal line represents the tumour content labeled as \sQuote{T}. Each horizontal grey line represents the cellular prevalence of the clonal clusters labeled as Z1, Z2, etc. Colours are the sames for allelic ratio plots. \code{\link{plotSubcloneProfiles}} plots the predicted copy number profile for individual subclones inferred by TITAN. Currently, this only works for solutions having 1 or 2 clonal clusters. The colours are the same as for \code{\link{plotAllelicRatio}}. \code{\link{plotSegmentMedians}} plots the segment means for \sQuote{LogRatio} or \sQuote{AllelicRatio} data. There are also two types of plots for each of the datatypes: \sQuote{Ratio} or \sQuote{CopyNumber}. For \sQuote{Ratio}, the logRatio or allelic ratios in the output results files are plot. For \sQuote{CopyNumber}, the y-axis is converted to the exponentiated absolute copy number levels for the easier interpretability of the results. \code{\link{plotHaplotypeFraction}} plots the phased SNP read count of the higher coverage haplotype, normalized by the total coverage of the haplotype. For \sQuote{Haplotypes}, alternating colors of blue and red are used to illustrate the phased haplotype blocks provided from the input data (see \code{\link{loadHaplotypeAlleleCounts}}). } \references{ Ha, G., Roth, A., Khattra, J., Ho, J., Yap, D., Prentice, L. M., Melnyk, N., McPherson, A., Bashashati, A., Laks, E., Biele, J., Ding, J., Le, A., Rosner, J., Shumansky, K., Marra, M. A., Huntsman, D. G., McAlpine, J. N., Aparicio, S. A. J. R., and Shah, S. P. (2014). TITAN: Inference of copy number architectures in clonal cell populations from tumour whole genome sequence data. Genome Research, 24: 1881-1893. (PMID: 25060187) } \author{ Gavin Ha } \seealso{ \code{\link{outputTitanResults}}, \code{\link{runEMclonalCN}}, \code{\link{computeSDbwIndex}} } \examples{ data(EMresults) #### COMPUTE OPTIMAL STATE PATH USING VITERBI #### optimalPath <- viterbiClonalCN(data, convergeParams) #### FORMAT RESULTS #### results <- outputTitanResults(data, convergeParams, optimalPath, filename = NULL, posteriorProbs = FALSE, correctResults = TRUE, proportionThreshold = 0.05, proportionThresholdClonal = 0.05) convergeParams <- results$convergeParams results <- results$corrResults # use corrected results #### PLOT RESULTS #### norm <- tail(convergeParams$n, 1) ploidy <- tail(convergeParams$phi, 1) par(mfrow=c(4, 1)) plotCNlogRByChr(results, chr = 2, segs = NULL, ploidy = ploidy, normal = norm, geneAnnot = NULL, ylim = c(-2, 2), cex = 0.5, xlab = "", main = "Chr 2") plotAllelicRatio(results, chr = 2, geneAnnot = NULL, ylim = c(0, 1), cex = 0.5, xlab = "", main = "Chr 2") plotClonalFrequency(results, chr = 2, normal = norm, geneAnnot = NULL, ylim = c(0, 1), cex = 0.5, xlab = "", main = "Chr 2") plotSubcloneProfiles(results, chr = 2, cex = 2, main = "Chr 2") segs <- outputTitanSegments(results, id = "test", convergeParams) plotSegmentMedians(segs, chr=2, resultType = "LogRatio", plotType = "CopyNumber", plot.new = TRUE) } \keyword{aplot} \keyword{color} TitanCNA/man/computeSDbwIndex.Rd0000644000175200017520000001066114710220437017467 0ustar00biocbuildbiocbuild\name{computeSDbwIndex} \alias{computeSDbwIndex} \title{ Compute the S_Dbw Validity Index for \pkg{TitanCNA} model selection } \description{ Compute the S_Dbw Validity Index internal cluster validation from the \pkg{TitanCNA} results to use for model selection. } \usage{ computeSDbwIndex(x, centroid.method = "median", data.type = "LogRatio", use.corrected.cn =TRUE, S_Dbw.method = "Halkidi", symmetric = TRUE) } \arguments{ \item{x}{ Formatted \pkg{TitanCNA} results output from \code{\link{outputTitanResults}}. See Example. } \item{centroid.method}{ \code{median} or \code{mean} method to compute cluster centroids during internal cluster validation. } \item{data.type}{ Compute S_Dbw validity index based on copy number (use \sQuote{\code{LogRatio}}) or allelic ratio (use \sQuote{\code{AllelicRatio}}). } \item{symmetric}{ \code{TRUE} if the TITAN analysis was carried out using symmetric genotypes. See \code{\link{loadAlleleCounts}}. } \item{S_Dbw.method}{ Compute S_Dbw validity index using \code{Halkidi} or \code{Tong} method. See details and references. } \item{use.corrected.cn}{ \code{TRUE}: Will use corrected copy number calls for computing S_Dbw validity index. } } \details{ S_Dbw Validity Index is an internal clustering evaluation that is used for model selection (Halkidi et al. 2002). It attempts to choose the model that minimizes within cluster variances (scat) and maximizes density-based cluster separation (Dens). Then, S_Dbw(|c_{T}|x z)=Dens(|c_{T}|x z)+scat(|c_{T}|x z). In the context of \pkg{TitanCNA}, if \code{data.type}=\sQuote{\code{LogRatio}}, then the S_Dbw internal data consists of copy number log ratios, and the resulting joint states of copy number (c_{T}, forall c_{T} in \{0 : max.copy.number\}) and clonal cluster (z) make up the clusters in the internal evaluation. If \code{data.type}=\sQuote{\code{AllelicRatio}}, then the S_Dbw internal data consists of the allelic ratios. The optimal \pkg{TitanCNA} run is chosen as the run with the minimum S_Dbw. If \code{data.type}=\sQuote{\code{Both}}, then the sum of the S_Dbw for \sQuote{\code{LogRatio}} and \sQuote{\code{AllelicRatio}} are added together. This helps account for both data types when choosing the optimal solution. Note that for \code{S_Dbw.method}, the \code{Tong} method has an incorrect formulation of the \code{scat(c)} function. The function should be a weighted sum, but that is not the formulation shown in the publication. \code{computeSDbwIndex} uses \code{(ni/N)} instead of \code{(N-ni)/N} in the \code{scat} formula, where \code{ni} is the number of datapoints in cluster \code{i} and \code{N} is the total number of datapoints. } \value{ \code{\link[base:list]{list}} with components: \item{dens.bw}{density component of S_Dbw index} \item{scat}{scatter component of S_Dbw index} \item{S_DbwIndex}{Sum of dens.bw and scat.} } \references{ Halkidi, M., Batistakis, Y., and Vazirgiannis, M. (2002). Clustering validity checking methods: part ii. SIGMOD Rec., 31(3):19--27. Tong, J. and Tan, H. Clustering validity based on the improved S_Dbw* index. (2009). Journal of Electronics (China), Volume 26, Issue 2, pp 258-264. Ha, G., Roth, A., Khattra, J., Ho, J., Yap, D., Prentice, L. M., Melnyk, N., McPherson, A., Bashashati, A., Laks, E., Biele, J., Ding, J., Le, A., Rosner, J., Shumansky, K., Marra, M. A., Huntsman, D. G., McAlpine, J. N., Aparicio, S. A. J. R., and Shah, S. P. (2014). TITAN: Inference of copy number architectures in clonal cell populations from tumour whole genome sequence data. Genome Research, 24: 1881-1893. (PMID: 25060187) } \author{ Gavin Ha } \seealso{ \code{\link{outputModelParameters}}, \code{\link{loadAlleleCounts}} } \examples{ data(EMresults) #### COMPUTE OPTIMAL STATE PATH USING VITERBI #### #options(cores=1) optimalPath <- viterbiClonalCN(data, convergeParams) #### FORMAT RESULTS #### results <- outputTitanResults(data, convergeParams, optimalPath, filename = NULL, posteriorProbs = FALSE, correctResults = TRUE, proportionThreshold = 0.05, proportionThresholdClonal = 0.05) results <- results$corrResults ## use corrected results #### COMPUTE S_Dbw Validity Index FOR MODEL SELECTION #### s_dbw <- computeSDbwIndex(results, data.type = "LogRatio", centroid.method = "median", S_Dbw.method = "Tong") } \keyword{manip} TitanCNA/man/correctCN.Rd0000644000175200017520000001240614710220437016124 0ustar00biocbuildbiocbuild\name{correctIntegerCopyNumber} \alias{correctIntegerCN} \title{ Compute purity and ploidy corrected log ratios; recompute integer CN for high-level amplifications. } \description{ TitanCNA uses a finite state space that defines a maximum number of copies to model. High-level amplifications that exceed this defined maximum need to be corrected and reported as the likely copy number based on the observed data. \code{correctIntegerCN} performs two tasks: (1) correct log ratio based on purity and ploidy, and then convert to decimal CN value; (2) Correct bins (from \code{cn}) and segments (from \code{segs}) in which the original predicted integer copy number was assigned the maximum CN state; bins and segments for all of chromosome X are also corrected, if provided in the input. } \usage{ correctIntegerCN(cn, segs, purity, ploidy, maxCNtoCorrect.autosomes = NULL, maxCNtoCorrect.X = NULL, correctHOMD = TRUE, minPurityToCorrect = 0.2, gender = "male", chrs = c(1:22, "X")) } \arguments{ \item{cn}{ \link[data.table]{data.table} object output from the function \link[TitanCNA]{outputTitanResults} } \item{segs}{ \link[data.table]{data.table} object output from the function \link[TitanCNA]{outputTitanSegments} } \item{purity}{ Float type of the 1 minus the normal contamination estimate from TitanCNA } \item{ploidy}{ Float type of the average tumor ploidy estimate from TitanCNA } \item{maxCNtoCorrect.autosomes}{ Bins and segments in autosomes with this copy number value or higher will be corrected. If \code{NULL}, then it will use the original copy number value from the input data. } \item{maxCNtoCorrect.X}{ Bins and segments in chromosome X, if provided, with this copy number value or higher will be corrected. If \code{NULL}, then it will use the original copy number value from the input data. } \item{minPurityToCorrect}{ If \code{purity} is less than \code{minPurityToCorrect}, then \code{Corrected_Copy_Number} will retain the same copy number values as the input copy number. } \item{correctHOMD}{ If \code{TRUE}, then will correct the copy number of homozygous deletion bins and segments based on purity and ploidy corrected log ratios. } \item{gender}{ data.frame containing list of centromere regions. This should contain 3 columns: chr, start, and end. If this argument is used, then data at and flanking the centromeres will be removed. } \item{chrs}{ Chromosomes to consider for copy number correction. } } \details{ } \value{ \code{cn}: \code{\link[data.table]{data.table}} object that contains the same columns as the input object but also includes new columns \code{logR_Copy_Number}, \code{Corrected_Copy_Number}, \code{Corrected_Call}. \code{segs}: \code{\link[data.table]{data.table}} object that contains the same columns as the input object but also includes new columns \code{logR_Copy_Number}, \code{Corrected_Copy_Number}, \code{Corrected_Call}, \code{Corrected_MajorCN}, \code{Corrected_MinorCN}. Column definitions: \item{logR_Copy_Number}{Purity and ploidy corrected log ratios that have been converted to a decimal-based copy number value.} \item{Corrected_Copy_Number}{\code{round(logR_Copy_Number)}} \item{Corrected_Call}{String representation of \code{Corrected_Copy_Number}; \code{HLAMP}=high-level amplification is assigned to bins/segments that have been corrected.} \item{Corrected_MajorCN}{Purity and ploidy corrected integer (rounded) major copy number value.} \item{Corrected_MinorCN}{Purity and ploidy corrected integer (rounded) minor copy number value.} } \references{ Ha, G., Roth, A., Khattra, J., Ho, J., Yap, D., Prentice, L. M., Melnyk, N., McPherson, A., Bashashati, A., Laks, E., Biele, J., Ding, J., Le, A., Rosner, J., Shumansky, K., Marra, M. A., Huntsman, D. G., McAlpine, J. N., Aparicio, S. A. J. R., and Shah, S. P. (2014). TITAN: Inference of copy number architectures in clonal cell populations from tumour whole genome sequence data. Genome Research, 24: 1881-1893. (PMID: 25060187) } \author{ Gavin Ha } \seealso{ \code{\link{outputTitanResults}}, \code{\link{outputTitanSegments}} } \examples{ data(EMresults) #### COMPUTE OPTIMAL STATE PATH USING VITERBI #### optimalPath <- viterbiClonalCN(data, convergeParams) #### FORMAT RESULTS #### results <- outputTitanResults(data, convergeParams, optimalPath, filename = NULL, posteriorProbs = FALSE, subcloneProfiles = TRUE, correctResults = TRUE, proportionThreshold = 0.05, recomputeLogLik = FALSE, proportionThresholdClonal = 0.05, is.haplotypeData = FALSE) ## use corrected parameters convergeParams <- results$convergeParam ## use corrected results results <- results$corrResults ## get normal contamination and ploidy estimates norm <- tail(convergeParams$n,1) ploidy <- tail(convergeParams$phi,1) #### OUTPUT SEGMENTS #### segs <- outputTitanSegments(results, id = "test", convergeParams, filename = NULL, igvfilename = NULL) corrIntCN.results <- correctIntegerCN(results, segs, 1 - norm, ploidy, maxCNtoCorrect.autosomes = NULL, maxCNtoCorrect.X = NULL, correctHOMD = TRUE, minPurityToCorrect = 0.2, gender = "female", chrs = 2) } \keyword{manip} TitanCNA/man/correctReadDepth.Rd0000644000175200017520000000731614710220437017470 0ustar00biocbuildbiocbuild\name{correctReadDepth} \alias{correctReadDepth} \title{ Correct GC content and mappability biases in sequencing data read counts } \description{ Correct GC content and mappability biases in tumour sequence read counts using Loess curve fitting. Wrapper for function in \pkg{HMMcopy}. } \usage{ correctReadDepth(tumWig, normWig, gcWig, mapWig, genomeStyle = "NCBI", targetedSequence = NULL) } \arguments{ \item{tumWig}{ File path to fixedStep WIG format file for the tumour sample. See \code{\link[HMMcopy:wigToRangedData]{wigToRangedData}} in the \pkg{HMMcopy} for more details. } \item{normWig}{ File path to fixedStep WIG format file for the normal sample. } \item{gcWig}{ File path to fixedStep WIG format file for the GC content based on the specific reference genome sequence used. } \item{mapWig}{ File path to fixedStep WIG format file for the mappability scores computed on the specific reference genome used. } \item{genomeStyle}{ The genome style to use for chromosomes by \pkg{TitanCNA}. Use one of \sQuote{NCBI} or \sQuote{UCSC}. It does not matter what style is found in \code{inCounts}, \code{genomeStyle} will be the style returned. } \item{targetedSequence}{ data.frame with 3 columns: chr, start position, stop position. Use this argument for exome capture sequencing or targeted deep sequencing data. This is experimental and may not work as desired. } } \details{ Wrapper for \code{\link[HMMcopy:correctReadcount]{correctReadcount}} in \pkg{HMMcopy} package. It uses a sampling of 50000 bins to find the Loess fit. Then, the log ratio for every bin is returned as the log base 2 of the ratio between the corrected tumour read count and the corrected normal read count. } \value{ \code{\link[base:data.frame]{data.frame}} containing columns: \item{chr}{Chromosome; uses 'X' and 'Y' for sex chromosomes} \item{start}{Start genomic coordinate for bin in which read count is corrected} \item{end}{End genomic coordinate for bin in which read count is corrected} \item{logR}{Log ratio, log2(tumour:normal), for bin in which read count is corrected} } \references{ Ha, G., Roth, A., Lai, D., Bashashati, A., Ding, J., Goya, R., Giuliany, R., Rosner, J., Oloumi, A., Shumansky, K., Chin, S.F., Turashvili, G., Hirst, M., Caldas, C., Marra, M. A., Aparicio, S., and Shah, S. P. (2012). Integrative analysis of genome wide loss of heterozygosity and monoallelic expression at nucleotide resolution reveals disrupted pathways in triple negative breast cancer. Genome Research, 22(10):1995,2007. (PMID: 22637570) Ha, G., Roth, A., Khattra, J., Ho, J., Yap, D., Prentice, L. M., Melnyk, N., McPherson, A., Bashashati, A., Laks, E., Biele, J., Ding, J., Le, A., Rosner, J., Shumansky, K., Marra, M. A., Huntsman, D. G., McAlpine, J. N., Aparicio, S. A. J. R., and Shah, S. P. (2014). TITAN: Inference of copy number architectures in clonal cell populations from tumour whole genome sequence data. Genome Research, 24: 1881-1893. (PMID: 25060187) } \author{ Gavin Ha , Daniel Lai , Yikan Wang } \seealso{ \code{\link[HMMcopy:correctReadcount]{correctReadcount}} and \code{\link[HMMcopy:wigToRangedData]{wigToRangedData}} in the \pkg{HMMcopy} package. WIG: \url{http://genome.ucsc.edu/goldenPath/help/wiggle.html} } \examples{ tumWig <- system.file("extdata", "test_tum_chr2.wig", package = "TitanCNA") normWig <- system.file("extdata", "test_norm_chr2.wig", package = "TitanCNA") gc <- system.file("extdata", "gc_chr2.wig", package = "TitanCNA") map <- system.file("extdata", "map_chr2.wig", package = "TitanCNA") #### GC AND MAPPABILITY CORRECTION #### cnData <- correctReadDepth(tumWig, normWig, gc, map) } \keyword{IO} \keyword{manip} TitanCNA/man/filterData.Rd0000644000175200017520000001002014710220437016307 0ustar00biocbuildbiocbuild\name{filterData} \alias{filterData} \title{ Filter list object based on read depth and missing data and returns a filtered \link[data.table]{data.table} object. } \description{ Filters all vectors in list based on specified chromosome(s) of interest, minimum and maximum read depths, missing data, mappability score threshold } \usage{ filterData(data ,chrs = NULL, minDepth = 10, maxDepth = 200, positionList = NULL, map = NULL, mapThres = 0.9, centromeres = NULL, centromere.flankLength = 0) } \arguments{ \item{data}{ \link[data.table]{data.table} object that contains an arbitrary number of components. Should include \sQuote{chr}, \sQuote{tumDepth}. All vector elements must have the same number of rows where each row corresponds to information pertaining to a chromosomal position. } \item{chrs}{ \code{character} or vector of \code{character} specifying the chromosomes to keep. Chromosomes not included in this \code{array} will be filtered out. Chromosome style must match the \code{genomeStyle} used when running \code{\link{loadAlleleCounts}} } \item{minDepth}{ \code{Numeric integer} specifying the minimum tumour read depth to include. Positions >= \code{minDepth} are kept. } \item{maxDepth}{ \code{Numeric integer} specifying the maximum tumour read depth to include. Positions <= \code{maxDepth} are kept. } \item{positionList}{ \code{\link[base:data.frame]{data.frame}} with two columns: \sQuote{chr} and \sQuote{posn}. \code{positionList} lists the chromosomal positions to use in the analysis. All positions not overlapping this list will be excluded. Use \code{NULL} to use all current positions in \code{data}. } \item{map}{ \code{Numeric array} containing map scores corresponding to each position in \code{data}. Optional for filtering positions based on mappability scores. } \item{mapThres}{ \code{Numeric float} specifying the mappability score threshold. Only applies if \code{map} is specified. \code{map} scores >= \code{mapThres} are kept. } \item{centromeres}{ data.frame containing list of centromere regions. This should contain 3 columns: chr, start, and end. If this argument is used, then data at and flanking the centromeres will be removed. } \item{centromere.flankLength}{ Integer indicating the length (in base pairs) to the left and to the right of the centromere designated for removal of data. } } \details{ All vectors in the input \link[data.table]{data.table} object, and \code{map}, must all have the same number of rows. } \value{ The same \code{\link[data.table]{data.table}} object containing filtered components. } \references{ Ha, G., Roth, A., Khattra, J., Ho, J., Yap, D., Prentice, L. M., Melnyk, N., McPherson, A., Bashashati, A., Laks, E., Biele, J., Ding, J., Le, A., Rosner, J., Shumansky, K., Marra, M. A., Huntsman, D. G., McAlpine, J. N., Aparicio, S. A. J. R., and Shah, S. P. (2014). TITAN: Inference of copy number architectures in clonal cell populations from tumour whole genome sequence data. Genome Research, 24: 1881-1893. (PMID: 25060187) } \author{ Gavin Ha } \seealso{ \code{\link{loadAlleleCounts}} } \examples{ infile <- system.file("extdata", "test_alleleCounts_chr2.txt", package = "TitanCNA") tumWig <- system.file("extdata", "test_tum_chr2.wig", package = "TitanCNA") normWig <- system.file("extdata", "test_norm_chr2.wig", package = "TitanCNA") gc <- system.file("extdata", "gc_chr2.wig", package = "TitanCNA") map <- system.file("extdata", "map_chr2.wig", package = "TitanCNA") #### LOAD DATA #### data <- loadAlleleCounts(infile, genomeStyle = "NCBI") #### GC AND MAPPABILITY CORRECTION #### cnData <- correctReadDepth(tumWig, normWig, gc, map) #### READ COPY NUMBER FROM HMMCOPY FILE #### logR <- getPositionOverlap(data$chr, data$posn, cnData) data$logR <- log(2^logR) #use natural logs #### FILTER DATA FOR DEPTH, MAPPABILITY, NA, etc #### filtereData <- filterData(data, as.character(1:24), minDepth = 10, maxDepth = 200, map = NULL, mapThres=0.9) } \keyword{manip} TitanCNA/man/getPositionOverlap.Rd0000644000175200017520000000514614710220437020102 0ustar00biocbuildbiocbuild\name{getPositionOverlap} \alias{getPositionOverlap} \title{ Function to assign values to given chromosome-position that overlaps a list of chromosomal segments } \description{ Given a list of chromosomes and positions, uses a C-based function that searches a list of segments to find the overlapping segment. Then, takes the value (4th column in segment data.frame) of the overlapping segment and assigns to the given chromosome and position. } \usage{ getPositionOverlap(chr, posn, dataVal) } \arguments{ \item{chr}{ \code{Numeric \link[base:array]{array}} denoting the chromosome for a list of positions. Must have the same number of elements as \code{posn}. } \item{posn}{ \code{Numeric \link[base:array]{array}} denoting the position in the chromosome for a list of positions. Must have the same number of elements as \code{chr}. } \item{dataVal}{ \code{\link[base:data.frame]{data.frame}} containing a list of segments described with 4 columns: chromosome, start coordinate, end coordinate, value of interest (e.g. log ratio). Chromosome can be all numeric or chrX and chrY can use \sQuote{X} and \sQuote{Y}. } } \value{ \code{Numeric \link[base:array]{array}} of values from the 4th column of \code{\link[base:data.frame]{data.frame} cnData}. Each element corresponds to a genomic location from \code{chr} and \code{posn} that overlapped the segment in \code{cnData}. } \references{ Ha, G., Roth, A., Khattra, J., Ho, J., Yap, D., Prentice, L. M., Melnyk, N., McPherson, A., Bashashati, A., Laks, E., Biele, J., Ding, J., Le, A., Rosner, J., Shumansky, K., Marra, M. A., Huntsman, D. G., McAlpine, J. N., Aparicio, S. A. J. R., and Shah, S. P. (2014). TITAN: Inference of copy number architectures in clonal cell populations from tumour whole genome sequence data. Genome Research, 24: 1881-1893. (PMID: 25060187) } \author{ Gavin Ha } \seealso{ \code{\link{loadAlleleCounts}}, \code{\link{correctReadDepth}} } \examples{ infile <- system.file("extdata", "test_alleleCounts_chr2.txt", package = "TitanCNA") tumWig <- system.file("extdata", "test_tum_chr2.wig", package = "TitanCNA") normWig <- system.file("extdata", "test_norm_chr2.wig", package = "TitanCNA") gc <- system.file("extdata", "gc_chr2.wig", package = "TitanCNA") map <- system.file("extdata", "map_chr2.wig", package = "TitanCNA") #### LOAD DATA #### data <- loadAlleleCounts(infile) #### GC AND MAPPABILITY CORRECTION #### cnData <- correctReadDepth(tumWig, normWig, gc, map) #### READ COPY NUMBER FROM HMMCOPY FILE #### logR <- getPositionOverlap(data$chr, data$posn, cnData) } \keyword{manip} TitanCNA/man/haplotype.Rd0000755000175200017520000001761014710220437016254 0ustar00biocbuildbiocbuild\name{haplotype-analysis-methods} \alias{loadHaplotypeAlleleCounts} \alias{getHaplotypesFromVCF} \alias{loadBXcountsFromBEDDir} \title{ Function to load tumour allele counts from a text file or data.frame and returns a \link[data.table]{data.table} (\code{loadHaplotypeAlleleCounts}). Function to load phased heterozygous sites from a VCF file (\code{getHaplotypesFromVCF}) } \description{ Function to load in the allele counts from tumour sequencing data from a delimited text file or data.frame object. } \usage{ loadHaplotypeAlleleCounts(inCounts, cnfile, fun = "sum", haplotypeBinSize = 1e5, minSNPsInBin = 3, chrs = c(1:22, "X"), minNormQual = 200, genomeStyle = "NCBI", sep = "\t", header = TRUE, seqinfo = NULL, mapWig = NULL, mapThres = 0.9, centromere = NULL, minDepth = 10, maxDepth = 1000) getHaplotypesFromVCF(vcfFile, chrs = c(1:22, "X"), build = "hg19", genomeStyle = "NCBI", filterFlags = c("PASS", "10X_RESCUED_MOLECULE_HIGH_DIVERSITY"), minQUAL = 100, minDepth = 10, minVAF = 0.25, altCountField = "AD", keepGenotypes = c("1|0", "0|1", "0/1"), snpDB = NULL) loadBXcountsFromBEDDir(bxDir, chrs = c(1:22, "X", "Y"), minReads = 2) } \arguments{ \item{inCounts}{ Path to text file or data.frame containing tumour allele count data. \code{inCounts} must be 6 columns: chromosome, position, reference base, reference read counts, non-reference base, non-reference read counts. \sQuote{chromosome} column can be in \sQuote{NCBI} or \sQuote{UCSC} genome style; only autosomes, sex chromosomes, and mitochondrial chromosome are included (e.g. 1-22,X,Y,MT). The reference and non-reference base columns can be any arbitrary character; it is not used by \pkg{TitanCNA}. } \item{cnfile}{ Path to file containing GC-bias and maappability corrected molecule coverage for given bin size. } \item{vcfFile}{ Path to phased variant VCF file from LongRanger 2.1. The file name must have the suffix \code{*phase_variants.vcf.gz}. } \item{bxDir}{ Path to directory containing tumor bed files for each chromosome containing BX tags. } \item{fun}{ The function (\sQuote{SNP}, \sQuote{sum}, \sQuote{mean}) to use to summarize within each user defined bin using \code{haplotypeBinSize} and haplotype block defined by the phaseSet ID from thte 9th column of \code{inCounts}. \sQuote{SNP} - uses the phased allele counts each individual SNP; phased allele for the higher coverage (determined within each bin) haplotype is chosen. \sQuote{sum} - uses the read count sum across all phased SNPs for the higher coverage haplotype within a bin normalized by the total depth across all SNPs in a bin; each SNP in the bin is assigned this fraction. \sQuote{mean} - uses the mean (rounded) read count across all phased SNPs for the higher coverage haplotype within a bin normalized by the mean (rounded) depth across all SNPs in a bin; each SNP in the bin is assigned this rounded count and depth. } \item{haplotypeBinSize}{ Bin size used to summarize SNPs based on phased haplotypes. See \code{fun} for the summarization approaches within a bin. } \item{minSNPsInBin}{ The minimum number of SNPs required in each \code{haplotypeBinSize} for analysis. See \code{fun} for the summarization approaches within a bin. } \item{chrs}{ Vector containing list of chromosomes to include in output. } \item{minNormQual}{ Quality threshold to use for filtering; SNPs with lower than this value are excluded. This quality is any metric that provides the confidence of the locus being a true germline heterozygous SNP. } \item{minReads}{ Minimum number of reads per barcode. } \item{genomeStyle}{ The genome style to use for chromosomes. Use one of \sQuote{NCBI} or \sQuote{UCSC}. It does not matter what style is found in \code{inCounts}, \code{genomeStyle} will be the style returned. Invokes \code{\link{setGenomeStyle}}. } \item{build}{ Human genome reference build. Default: hg19. } \item{snpDB}{ Path to SNP VCF file to use for specifying sites to retain. } \item{minQUAL}{ Variants with quality (QUAL field) greater or equal to this value will be retained. } \item{minDepth}{ Variants with read depth greater than or equal to this value will be retained. } \item{maxDepth}{ Variants with read depth lower than or equal to this value will be retained. } \item{minVAF}{ Variants with a variant/reference allele fraction of greater than or equal to this value will be retained. } \item{altCountField}{ Specify the alternate count field name. Defaulat is "AD". } \item{keepGenotypes}{ Genotypes to retain. Default is to keep these genotypes strings: 1|0, 0|1, 0/1 } \item{filterFlags}{ Specify the FILTER flags to retain. } \item{sep}{ Character indicating the delimiter used for the columns for \code{infile}. Default is tab-delimited, "\\t". } \item{header}{ \code{logical} to indicate if the input tumour counts file contains a header line. } \item{seqinfo}{ \code{\link[GenomeInfoDb:Seqinfo-class]{Seqinfo-class}} object describing chromosome information. If \code{NULL}, then will load seqinfo for hg19 \verb{system.files('extdata', 'Seqinfo_hg19.rda', package='TitanCNA'}. } \item{mapWig}{ Mappability score WIG file for binned data. } \item{mapThres}{ Minimum mappability score of region/sequence overlapping variants to retain. } \item{centromere}{ File containing reference genome gap file representing centromere locations. Usually obtained from UCSC. } } \value{ \code{loadHaplotypeAlleleCounts} returns a \link[data.table]{data.table} containing components for \item{chr}{Chromosome; character, \code{genomeStyle} naming convention} \item{posn}{Position; integer} \item{phaseSet}{Phase block identifier, numeric or character} \item{refOriginal}{Reference allele read count at SNP; numeric} \item{tumDepthOriginal}{Coverage at SNP; numeric} \item{ref}{Phased allele count values of higher coverage haplotype based on approach used (SNP, sum, mean); numeric} \item{nonRef}{Phased allele count values of lower coverage haplotype; tumDepth minus ref; numeric} \item{tumDepth}{Mean or sum of SNP read coverage; numeric} \item{HapltypeRatio}{Sum of read coverage of phased alleles of higher coverage haplotype normalized by \code{tumDepth}; numeric} \item{haplotypeCount}{Phased allele read count; numeric} \code{getHaplotypesFromVCF} returns a \link[list]{list} containing 2 components \item{vcf.filtered}{VCF object containing the list of heterozygous variants after filtering.} \item{geno.gr}{GRanges object containing the genotype information of the VCF} } \references{ Ha, G., Roth, A., Khattra, J., Ho, J., Yap, D., Prentice, L. M., Melnyk, N., McPherson, A., Bashashati, A., Laks, E., Biele, J., Ding, J., Le, A., Rosner, J., Shumansky, K., Marra, M. A., Huntsman, D. G., McAlpine, J. N., Aparicio, S. A. J. R., and Shah, S. P. (2014). TITAN: Inference of copy number architectures in clonal cell populations from tumour whole genome sequence data. Genome Research, 24: 1881-1893. (PMID: 25060187) } \author{ Gavin Ha } \seealso{ \code{\link{loadDefaultParameters}}, \code{\link{plotHaplotypeFraction}} } \examples{ \dontrun{ infile <- "test_alleleCounts_chr2_with_phaseInfo.txt" haplotypeBinSize <- 1e5 phaseSummarizeFun <- "sum" ## will load seqinfo_hg19 provided by TitanCNA package data <- loadHaplotypeAlleleCounts(infile, fun = phaseSummarizeFun, haplotypeBinSize = haplotypeBinSize, minSNPsInBin = 3, chrs = c(1:22, "X"), minNormQual = 200, genomeStyle = "NCBI", seqinfo = NULL) } \dontrun{ vcfFile <- "test.vcf" hap <- getHaplotypesFromVCF(vcfFile, chrs = c(1:22,"X"), build = "hg19", filterFlags = c("PASS", "10X_RESCUED_MOLECULE_HIGH_DIVERSITY"), minQUAL = 100, minDepth = 10, minVAF = 0.25, keepGenotypes = ("1|0", "0|1", "0/1")) } } \keyword{IO} TitanCNA/man/loadAlleleCounts.Rd0000644000175200017520000000704114710220437017473 0ustar00biocbuildbiocbuild\name{loadAlleleCounts} \alias{loadAlleleCounts} \alias{setGenomeStyle} \title{ Function to load tumour allele counts from a text file or data.frame and returns a \link[data.table]{data.table}. } \description{ Function to load in the allele counts from tumour sequencing data from a delimited text file or data.frame object. } \usage{ loadAlleleCounts(inCounts, symmetric = TRUE, genomeStyle = "NCBI", sep = "\t", header = TRUE) setGenomeStyle(x, genomeStyle = "NCBI", species = "Homo_sapiens", filterExtraChr = TRUE) } \arguments{ \item{inCounts}{ Full file path to text file or data.frame containing tumour allele count data. \code{inCounts} must be 6 columns: chromosome, position, reference base, reference read counts, non-reference base, non-reference read counts. \sQuote{chromosome} column can be in \sQuote{NCBI} or \sQuote{UCSC} genome style; only autosomes, sex chromosomes, and mitochondrial chromosome are included (e.g. 1-22,X,Y,MT). The reference and non-reference base columns can be any arbitrary character; it is not used by \pkg{TitanCNA}. } \item{symmetric}{ \code{logical}; if \code{TRUE}, then the symmetric allelic counts will be used. \code{ref} will equal \code{max(ref,nonRef)}. This parameter must be the same as the \code{symmetric} parameter for \code{\link{loadDefaultParameters}}. } \item{genomeStyle}{ The genome style to use for chromosomes by \pkg{TitanCNA}. Use one of \sQuote{NCBI} or \sQuote{UCSC}. It does not matter what style is found in \code{inCounts}, \code{genomeStyle} will be the style returned. } \item{sep}{ Character indicating the delimiter used for the columns for \code{infile}. Default is tab-delimited, "\\t". } \item{header}{ \code{logical} to indicate if the input tumour counts file contains a header line. } \item{x}{ \code{character} vector of chromosome names to change. } \item{species}{ \code{character} denoting the species } \item{filterExtraChr}{ \code{logical}; if \code{TRUE}, then will return the list of chromosomes given by \code{extractSeqlevelsByGroup} for the \code{species} and for autosomes and sex chromosomes, which means that only the major chromosomes are returned (i.e. 1:22, X, Y). } } \value{ \code{loadAlleleCounts} returns a \link[data.table]{data.table} containing components for \item{chr}{Chromosome; character, NCBI or UCSC genome style format} \item{posn}{Position; integer} \item{ref}{Reference counts; numeric} \item{nonRef}{Non-reference counts; numeric} \item{tumDepth}{Tumour depth; numeric} } \references{ Ha, G., Roth, A., Khattra, J., Ho, J., Yap, D., Prentice, L. M., Melnyk, N., McPherson, A., Bashashati, A., Laks, E., Biele, J., Ding, J., Le, A., Rosner, J., Shumansky, K., Marra, M. A., Huntsman, D. G., McAlpine, J. N., Aparicio, S. A. J. R., and Shah, S. P. (2014). TITAN: Inference of copy number architectures in clonal cell populations from tumour whole genome sequence data. Genome Research, 24: 1881-1893. (PMID: 25060187) } \author{ Gavin Ha } \seealso{ \code{\link{loadDefaultParameters}} } \examples{ infile <- system.file("extdata", "test_alleleCounts_chr2.txt", package = "TitanCNA") #### LOAD DATA FROM TEXT FILE #### data <- loadAlleleCounts(infile, symmetric = TRUE, genomeStyle = "NCBI", header = TRUE) ## use the UCSC chromosome naming convention instead ## data$chr <- setGenomeStyle(data$chr, genomeStyle = "UCSC") \dontrun{ data <- loadAlleleCounts(countsDF, symmetric = TRUE, genomeStyle = "NCBI") } } \keyword{IO} TitanCNA/man/loadDefaultParameters.Rd0000644000175200017520000001016714710220437020514 0ustar00biocbuildbiocbuild\name{loadDefaultParameters} \alias{loadDefaultParameters} \title{ Load TITAN parameters } \description{ Load TITAN model parameters based on maximum copy number and number of clonal clusters. } \usage{ loadDefaultParameters(copyNumber = 5, numberClonalClusters = 1, skew = 0, hetBaselineSkew = NULL, alleleEmissionModel = "binomial", symmetric = TRUE, data = NULL) } \arguments{ \item{copyNumber}{ Maximum number of absolute copies to account for in the model. Default (and recommended) is 5. } \item{numberClonalClusters}{ Number of clonal clusters to use in the analysis. Each cluster represents a potential clone. Using \sQuote{1} treats the sample as being clonal (no subclonality). \sQuote{2} or higher treats the tumour data as being subclonal. } \item{skew}{ \code{numeric} float (between 0 to 0.5) indicating the heterozygous baseline shift for the allelic ratios towards 1. This is may be required for SOLiD data, but for most cases, this argument can be omitted. Use \code{0} or \code{NULL} for no skew. } \item{hetBaselineSkew}{ Allelic reference base skew for heterozygous states (e.g. 1:1, 2:2, 3:3). Value is additive to baseline allelic ratios (which may already be adjusted by \code{skew}). Use \code{0} or \code{NULL} for no skew; use from range between 0 to 0.5. } \item{alleleEmissionModel}{ Specify the emission model to use for the allelic input data. \code{"binomial"} or \code{"Gaussian"}. } \item{symmetric}{ \code{logical}; if \code{TRUE}, then treat genotypes as symmetric. This should always be \code{TRUE} because \code{symmetric=FALSE} is deprecated. See Details. } \item{data}{ \code{data} is the output of function \code{\link{loadAlleleCounts}}. If provided and \code{symmetric=TRUE}, then it will compute the median allelic ratio to use as the baseline for heterozygous genotypes; otherwise, the baseline will default to 0.55 (reference/depth) if \code{data=NULL}. If \code{symmetric=FALSE}, this argument will not be used. } } \details{ Generally, \pkg{TitanCNA} should be run once for each number of clonal clusters in the range of 1 to 5. Then, use model selection to choose the run with the optimal number of clusters. If the allelic ratio data is skewed towards one allele, then use \code{skew} to help define the baseline. For example, if the data is skewed towards the reference, then use 0.1 so that the heterozygous baseline is at 0.6. The allelic ratio baseline is normally at 0.5. \code{sParams}, which represents the parameters for estimation of subclonality, always contains values for one cluster that represents the clonally dominant cluster (events present in nearly all tumour cells) with an initial value of \code{sParams$s_0[1] = 0.001}. Setting \code{symmetric} to \code{TRUE} will treat reference and non-reference alleles the same. For example, genotypes \code{AA} (homozygous for reference allele) and \code{BB} (homozygous for non-reference allele) as being equivalent. This will reduce the state space substantially. } \value{ \code{\link[base:list]{list}} containing 4 sets of parameters, each as a component: \item{genotypeParams}{Parameters for copy number and allelic ratios geneotype states} \item{normalParams}{Parameters for normal contamination} \item{ploidyParams}{Parameters for average tumour ploidy} \item{sParams}{Parameters for modeling subclonality: clonal clusters and cellular prevalence} } \references{ Ha, G., Roth, A., Khattra, J., Ho, J., Yap, D., Prentice, L. M., Melnyk, N., McPherson, A., Bashashati, A., Laks, E., Biele, J., Ding, J., Le, A., Rosner, J., Shumansky, K., Marra, M. A., Huntsman, D. G., McAlpine, J. N., Aparicio, S. A. J. R., and Shah, S. P. (2014). TITAN: Inference of copy number architectures in clonal cell populations from tumour whole genome sequence data. Genome Research, 24: 1881-1893. (PMID: 25060187) } \author{ Gavin Ha } \seealso{ \code{\link{loadAlleleCounts}} } \examples{ #### LOAD PARAMETERS #### numClusters <- 2 params <- loadDefaultParameters(copyNumber = 5, numberClonalClusters = numClusters) } \keyword{attribute} TitanCNA/man/runEMclonalCN.Rd0000644000175200017520000002336514710220437016710 0ustar00biocbuildbiocbuild\name{runEMclonalCN} \alias{runEMclonalCN} \title{ Function to run the Expectation Maximization Algorithm in \pkg{TitanCNA}. } \description{ Function to run the Expectation Maximization Algorithm for inference of model parameters: cellular prevalence, normal proportion, tumour ploidy. This is a key function in the \pkg{TitanCNA} package and is the most computationally intense. This function makes calls to a C subroutine that allows the algorithm to be run more efficiently. } \usage{ runEMclonalCN(data, params, txnExpLen = 1e15, txnZstrength = 5e05, maxiter = 15, maxiterUpdate = 1500, pseudoCounts = 1e-300, normalEstimateMethod = "map", estimateS = TRUE, estimatePloidy = TRUE, useOutlierState = FALSE, likChangeThreshold = 0.001, verbose = TRUE) } %- maybe also 'usage' for other objects documented here. \arguments{ \item{data}{ \code{\link[base:list]{list}} object that contains the components for the data to be analyzed. \code{chr}, \code{posn}, \code{ref}, and \code{tumDepth} that can be obtained using \code{\link{loadAlleleCounts}}, and \code{logR} that can be obtained using \code{\link{correctReadDepth}} and \code{\link{getPositionOverlap}} (see Example). } \item{params}{ \code{\link[base:list]{list}} object that contains major parameters: \code{\link[base:list]{list}} object containing copy number and allelic ratio genotype parameters. \code{\link[base:list]{list}} object containing the normal contamination parameters. \code{\link[base:list]{list}} object containing the tumour ploidy parameters. \code{\link[base:list]{list}} object containing the subclonality (cellular prevalence and clonal cluster) parameters. \code{params} can be obtained from \code{\link{loadDefaultParameters}}. } \item{txnExpLen}{ Influences prior probability of genotype transitions in the HMM. Smaller value have lower tendency to change state; however, too small and it produces underflow problems. \code{1e-9} works well for up to 3 million total positions. } \item{txnZstrength}{ Influences prior probability of clonal cluster transitions in the HMM. Smaller value have lower tendency to change clonal cluster state. \code{1e-9} works well for up to 3 million total positions. } \item{pseudoCounts}{ Small, machine precision values to add to probabilities to avoid underflow. For example, \code{.Machine$double.eps}. } \item{maxiter}{ Maximum number of expectation-maximization iterations allowed. In practice, for \pkg{TitanCNA}, it will usually not exceed 20. } \item{maxiterUpdate}{ Maximum number of coordinate descent iterations during the M-step (of EM algorithm) when parameters are estimated. } \item{normalEstimateMethod}{ Specifies how to handle normal proportion estimation. Using \code{map} will use the maximum a posteriori estimation. Using \code{fixed} will not estimate the normal proportion; the normal proportion will be fixed to whatever is specified in \code{params$normalParams$n_0}. See Details. } \item{estimateS}{ Logical indicating whether to account for clonality and estimate subclonal events. See Details. } \item{estimatePloidy}{ Logical indicating whether to estimate and account for tumour ploidy. } \item{useOutlierState}{ Logical indicating whether an additional outlier state should be used. In practice, this is usually not necessary. } \item{likChangeThreshold}{ EM convergence criteria - stop EM when complete log likelihood changes less than the proportion specified by this argument. } \item{verbose}{ Set to FALSE to suppress program messages. } } \details{ This function is implemented with the \code{"\link{foreach}"} package and therefore supports parallelization. See \code{"doMC"} or \code{"doMPI"} for some parallelization packages. The forwards-backwards algorithm is used for the E-step in the EM algorithm. This is done using a call to a C subroutine for each chromosome. The maximization step uses maximum a posteriori (MAP) for estimation of parameters. If the sample has absolutely no normal contamination, then assign \code{nParams$n_0 <- 0} and use argument \code{normalEstimateMethod="fixed"}. \code{estimateS} should always be set to \code{TRUE}. If no subclonality is expected, then use \code{\link{loadDefaultParameters}(numberClonalClusters=1)}. Using \code{estimateS=FALSE} and \code{\link{loadDefaultParameters}(numberClonalClusters=0)} is gives more or less the same results. } \value{ \code{\link[base:list]{list}} with components for results returned from the EM algorithm, including converged parameters, posterior marginal responsibilities, log likelihood, and original parameter settings. \item{n}{Converged estimate for normal contamination parameter. \code{numeric array} containing estimates at each EM iteration.} \item{s}{Converged estimate(s) for cellular prevalence parameter(s). This value is defined as the proportion of tumour sample that does \emph{not} contain the aberrant genotype. This will contrast what is output in \code{\link{outputTitanResults}}. \code{numeric array} containing estimates at each EM iteration. If more than one cluster is specified, then \code{s} is a \code{numeric matrix}.} \item{var}{Converged estimates for variance parameter of the Gaussian mixtures used to model the log ratio data. \code{numeric matrix} containing estimates at each EM iteration.} \item{phi}{Converged estimate for tumour ploidy parameter. \code{numeric array} containing estimates at each EM iteration.} \item{piG}{Converged estimate for initial genotype state distribution. \code{numeric matrix} containing estimates at each EM iteration.} \item{piZ}{Converged estimate for initial clonal cluster state distribution. \code{numeric matrix} containing estimates at each EM iteration.} \item{muR}{Mean of binomial mixtures computed as a function of \code{s} and \code{n}. \code{numeric matrix} containing estimates at each EM iteration. See References for mathematical details.} \item{muC}{Mean of Gaussian mixtures computed as a function of \code{s}, \code{n}, and \code{phi}. \code{numeric matrix} containing estimates at each EM iteration. See References for mathematical details.} \item{loglik}{Posterior Log-likelihood that includes data likelihood and the priors. \code{numeric array} containing estimates at each EM iteration.} \item{rhoG}{Posterior marginal probabilities for the genotype states computed during the E-step. Only the final iteration is returned as a \code{numeric matrix}.} \item{rhoZ}{Posterior marginal probabilities for the clonal cluster states computed during the E-step. Only the final iteration is returned as a \code{numeric matrix}.} \item{genotypeParams}{Original genotype parameters. See \code{\link{loadDefaultParameters}}.} \item{ploidyParams}{Original tumour ploidy parameters. See \code{\link{loadDefaultParameters}}.} \item{normalParams}{Original normal contamination parameters. See \code{\link{loadDefaultParameters}}.} \item{clonalParams}{Original subclonal parameters. See \code{\link{loadDefaultParameters}}.} \item{txnExpLen}{Original genotype transition expected length. See \code{\link{loadDefaultParameters}}.} \item{txnZstrength}{Original clonal cluster transition expected length. See \code{\link{loadDefaultParameters}}.} \item{useOutlierState}{Original setting indicating usage of outlier state. See \code{\link{loadDefaultParameters}}.} } \references{ Ha, G., Roth, A., Khattra, J., Ho, J., Yap, D., Prentice, L. M., Melnyk, N., McPherson, A., Bashashati, A., Laks, E., Biele, J., Ding, J., Le, A., Rosner, J., Shumansky, K., Marra, M. A., Huntsman, D. G., McAlpine, J. N., Aparicio, S. A. J. R., and Shah, S. P. (2014). TITAN: Inference of copy number architectures in clonal cell populations from tumour whole genome sequence data. Genome Research, 24: 1881-1893. (PMID: 25060187) } \author{ Gavin Ha } \seealso{ \code{"\link{foreach}"}, \code{"doMC"}, \code{"doMPI"}, \code{\link{loadAlleleCounts}}, \code{\link{loadDefaultParameters}}, \code{\link{viterbiClonalCN}} } \examples{ message('Running TITAN ...') #### LOAD DATA #### infile <- system.file("extdata", "test_alleleCounts_chr2.txt", package = "TitanCNA") data <- loadAlleleCounts(infile) #### LOAD PARAMETERS #### message('titan: Loading default parameters') numClusters <- 2 params <- loadDefaultParameters(copyNumber = 5, numberClonalClusters = numClusters, skew = 0.1) #### READ COPY NUMBER FROM HMMCOPY FILE #### message('titan: Correcting GC content and mappability biases...') tumWig <- system.file("extdata", "test_tum_chr2.wig", package = "TitanCNA") normWig <- system.file("extdata", "test_norm_chr2.wig", package = "TitanCNA") gc <- system.file("extdata", "gc_chr2.wig", package = "TitanCNA") map <- system.file("extdata", "map_chr2.wig", package = "TitanCNA") cnData <- correctReadDepth(tumWig, normWig, gc, map) logR <- getPositionOverlap(data$chr, data$posn, cnData) data$logR <- log(2^logR) #transform to natural log #### FILTER DATA FOR DEPTH, MAPPABILITY, NA, etc #### data <- filterData(data, 1:24, minDepth = 10, maxDepth = 200, map = NULL) #### EM (FWD-BACK) TO TRAIN PARAMETERS #### #### Can use parallelization packages #### K <- length(params$genotypeParams$alphaKHyper) params$genotypeParams$alphaKHyper <- rep(500, K) params$ploidyParams$phi_0 <- 1.5 convergeParams <- runEMclonalCN(data, params, maxiter = 3, maxiterUpdate = 500, txnExpLen = 1e15, txnZstrength = 5e5, useOutlierState = FALSE, normalEstimateMethod = "map", estimateS = TRUE, estimatePloidy = TRUE) } \keyword{manip} \keyword{iteration} \keyword{htest} \keyword{models} \keyword{multivariate} TitanCNA/man/viterbiClonalCN.Rd0000644000175200017520000000477214710220437017267 0ustar00biocbuildbiocbuild\name{viterbiClonalCN} \alias{viterbiClonalCN} %- Also NEED an '\alias' for EACH other topic documented here. \title{ Function to run the Viterbi algorithm for \pkg{TitanCNA}. } \description{ Function to run the Viterbi algorithm to find the optimal state path in the \pkg{TitanCNA} hidden Markov model (HMM). The states returned will indicate the optimal copy number and LOH state as well as the most likely clonal cluster for each data point. After running EM, use the converge parameters and the input data to infer the optimal state for each position. This function makes calls to a C subroutine that allows the algorithm to be run more efficiently. } \usage{ viterbiClonalCN(data, convergeParams, genotypeParams = NULL) } %- maybe also 'usage' for other objects documented here. \arguments{ \item{data}{ \code{\link[base:list]{list}} object that contains the components for the data to be analyzed. \code{chr}, \code{posn}, \code{ref}, and \code{tumDepth} that can be obtained using \code{\link{loadAlleleCounts}}, and \code{logR} that can be obtained using \code{\link{correctReadDepth}} and \code{\link{getPositionOverlap}} (see Example). } \item{convergeParams}{ \code{\link[base:list]{list}} object that is returned from the function \code{\link{runEMclonalCN}} in \pkg{TitanCNA}. } \item{genotypeParams}{ If \code{convergeParams} does not contain a \code{genotypeParams} element, then the user can pass this as an argument. } } \details{ It is difficult to interpret the output of this function directly. The user should use the function \code{\link{outputTitanResults}} after. } \value{ \code{numeric \link[base:array]{array}} containing the integer states corresponding to each data point in \code{data}. } \references{ Ha, G., Roth, A., Khattra, J., Ho, J., Yap, D., Prentice, L. M., Melnyk, N., McPherson, A., Bashashati, A., Laks, E., Biele, J., Ding, J., Le, A., Rosner, J., Shumansky, K., Marra, M. A., Huntsman, D. G., McAlpine, J. N., Aparicio, S. A. J. R., and Shah, S. P. (2014). TITAN: Inference of copy number architectures in clonal cell populations from tumour whole genome sequence data. Genome Research, 24: 1881-1893. (PMID: 25060187) } \author{ Gavin Ha } \seealso{ \code{\link{outputTitanResults}}, \code{\link{loadAlleleCounts}} } \examples{ data(EMresults) #### COMPUTE OPTIMAL STATE PATH USING VITERBI #### optimalPath <- viterbiClonalCN(data, convergeParams) } \keyword{manip} \keyword{iteration} \keyword{htest} \keyword{models} \keyword{multivariate} TitanCNA/man/wigImport.Rd0000644000175200017520000000274414710220437016227 0ustar00biocbuildbiocbuild\name{WIG Import Functions} \alias{wigToRangedData} \alias{wigToGRanges} \title{ WIG Import Functions. wigToGRanges (new) and wigToRangedData (deprecated) } \description{ Fast fixedStep WIG file reading and parsing } \usage{ wigToGRanges(wigfile, verbose = TRUE) wigToRangedData(wigfile, verbose = TRUE) } \arguments{ \item{wigfile}{ Filepath to fixedStep WIG format file } \item{verbose}{ Set to FALSE to suppress messages } } \details{ Reads the entire file into memory, then processes the file in rapid fashion, thus performance will be limited by memory capacity. The WIG file is expected to conform to the minimal fixedStep WIG format (see References), where each chromsome is started by a \dQuote{fixedStep} declaration line. The function assumes only a single track in the WIG file, and will ignore any lines before the first line starting with \dQuote{fixedStep}. } \value{ \code{\link{GRanges}} object with chromosome and position information, sorted in decreasing chromosal size and increasing position. } \references{ \describe{ \item{WIG}{\url{http://genome.ucsc.edu/goldenPath/help/wiggle.html}} } } \author{ Gavin Ha, Daniel Lai } \seealso{ \code{\link{wigToGRanges}} is a wrapper around these functions for easy WIG file loading and structure formatting. It is modified from the \pkg{HMMcopy} package. } \examples{ map <- system.file("extdata", "map_chr2.wig", package = "TitanCNA") mScore <- as.data.frame(wigToGRanges(map)) } \keyword{IO} TitanCNA/scripts/0000755000175200017520000000000014710322267014670 5ustar00biocbuildbiocbuildTitanCNA/src/0000755000175200017520000000000014710322267013770 5ustar00biocbuildbiocbuildTitanCNA/src/fwd_backC_clonalCN.c0000644000175200017520000003741614710220437017557 0ustar00biocbuildbiocbuild/** fwd_backC_clonalCN.c * C implementation of forwards-backwards algorithm for R-2.15 * Special features include: * 1) joint genotype and clonal states * 2) specific genotype and clonal transition probabilities treated as mega-variable * i.e. state space is K*Z where K is number of genotypes and Z is number of clonal states * Precondition: * py and piGiZi must be in log space * * author: Gavin Ha * Dept of Molecular Oncolgy * British Columbia Cancer Agency * University of British Columbia * date : June 4, 2014 * **/ #include #include #include #include double normalizeInPlace(double *, unsigned int); double logSumNormalizeInPlace(double *, unsigned int); void multiplyInPlace(double *, double *, double *, unsigned int); void addInPlace(double *, double *, double *, unsigned int); void multiplyMatrixInPlace(double *, double *, double *, unsigned int); void logSumInPlace(double *, double *, double *, unsigned int); double logsumexp(double *, unsigned int); void logMatrixInPlace(double *, unsigned int); void transposeSquareInPlace(double *, double *, unsigned int); void outerProductUVInPlace(double *, double *, double *, unsigned int); void componentVectorMultiplyInPlace(double *, double *, double *, unsigned int); void preparePositionSpecificMatrix(double *, unsigned int, unsigned int, double *, double *, double, double, unsigned int, unsigned int); void initializeTxn(double *, unsigned int); void outputMatrix(double *, unsigned int); void outputVector(double *, unsigned int); double distanceTransitionFunction(double, double, double); SEXP fwd_backC_clonalCN(SEXP piGiZi, SEXP py, SEXP copyNumKey, SEXP zygosityKey, SEXP numClust, SEXP positions, SEXP zStrength, SEXP txnLen, SEXP useOutlier) { double * init_state_distrib, * obslik; double * CT, * ZS, * posn, * txnExpLen, * txnZstrength, * numClusters, * outlier; int K, T, Z, numUnitStates; int t, d; double rhoG = 0.0; double rhoZ = 0.0; PROTECT(piGiZi = AS_NUMERIC(piGiZi)); // K*Z-by-1 PROTECT(py = AS_NUMERIC(py)); // K*Z-by-T, 2D-array obslik PROTECT(copyNumKey = AS_NUMERIC(copyNumKey)); // K-by-1 PROTECT(zygosityKey = AS_NUMERIC(zygosityKey)); // K-by-1 PROTECT(numClust = AS_NUMERIC(numClust)); // scalar PROTECT(positions = AS_NUMERIC(positions)); // T-by-1 PROTECT(zStrength = AS_NUMERIC(zStrength)); // scalar PROTECT(txnLen = AS_NUMERIC(txnLen)); // scalar PROTECT(useOutlier = AS_NUMERIC(useOutlier)); //scalar init_state_distrib = NUMERIC_POINTER(piGiZi); obslik = NUMERIC_POINTER(py); CT = NUMERIC_POINTER(copyNumKey); ZS = NUMERIC_POINTER(zygosityKey); numClusters = NUMERIC_POINTER(numClust); posn = NUMERIC_POINTER(positions); txnZstrength = NUMERIC_POINTER(zStrength); txnExpLen = NUMERIC_POINTER(txnLen); outlier = NUMERIC_POINTER(useOutlier); /* Check size of initial state distribution */ K = GET_LENGTH(piGiZi); T = GET_LENGTH(positions); Z = (int)numClusters[0]; numUnitStates = (int)(K)/Z; if (INTEGER(GET_DIM(py))[0] != K || INTEGER(GET_DIM(py))[1] != T){ error("fwd_backC_clonalCN: The obslik must be %d-by-%d dimension.",K,T); } /* if (GET_LENGTH(copyNumKey) != numUnitStates){ error("fwd_backC_clonalCN: The copy number vector must be length %d.",numUnitStates); } */ if (GET_LENGTH(positions) != T){ error("fwd_backC_clonaCN: The positions vector must be of size %d-by-1.",T); } //SEXP scale_data, alpha_data, beta_data; SEXP gamma_data, loglik_data; double * scale, * alpha, * beta, * gamma, * loglik, * m; //PROTECT(scale_data = NEW_NUMERIC(T)); //PROTECT(alpha_data = allocMatrix(REALSXP, K, T)); //PROTECT(beta_data = allocMatrix(REALSXP, K, T)); PROTECT(gamma_data = allocMatrix(REALSXP, K, T)); PROTECT(loglik_data = NEW_NUMERIC(1)); //scale = NUMERIC_POINTER(scale_data); //alpha = NUMERIC_POINTER(alpha_data); //beta = NUMERIC_POINTER(beta_data); gamma = NUMERIC_POINTER(gamma_data); loglik = NUMERIC_POINTER(loglik_data); scale = malloc(T*sizeof(double)); alpha = malloc(K*T*sizeof(double)); beta = malloc(K*T*sizeof(double)); //gamma = malloc(K*T*sizeof(double)); /* Use transSlice as the temporary txn matrix to modify * with position-specific; each iteration, we overwrite it with transmat * to start over at a new probe */ double * transmatT, * transSlice; transSlice = malloc(K*K*sizeof(double)); transmatT = malloc(K*K*sizeof(double)); /********* Forward. ********/ t = 0; /*multiplyInPlace(alpha + t*K, init_state_distrib, obslik + t*K, K);*/ addInPlace(alpha + t*K, init_state_distrib, obslik + t*K, K); scale[t] = logSumNormalizeInPlace(alpha + t*K, K); m = malloc(K*sizeof(double)); for(t=1;t=0;--t) { /* setting beta */ /*multiplyInPlace(b, beta + (t+1)*K, obslik + (t+1)*K, K);*/ addInPlace(b, beta + (t+1)*K, obslik + (t+1)*K, K); /* Using "m" again instead of defining a new temporary variable. * We using a lot of lines to say * beta(:,t) = normalize(transmat * b); */ initializeTxn(transSlice, K); /* modify transSlice inplace by adding position-specific probs */ rhoG = 1.0 - distanceTransitionFunction(posn[t],posn[t+1],txnExpLen[0]); rhoZ = 1.0 - distanceTransitionFunction(posn[t],posn[t+1],txnZstrength[0]); preparePositionSpecificMatrix(transSlice, K, numUnitStates, CT, ZS, rhoG, rhoZ, outlier[0], 0); logMatrixInPlace(transSlice, K); /*multiplyMatrixInPlace(m, transSlice, b, K);*/ logSumInPlace(m, transSlice, b, K); //printf("Backward t=%d\n",t); //outputVector(m, K); logSumNormalizeInPlace(m, K); //printf("Backward t=%d\tScale=%0.2f\n",t,sumBack); //outputVector(m, K); for(d=0;d numUnitStates){ //only use if more than 1 cluster //same clust or het (-1) if(z1 == z2 || jZS == -1){ // || CT[unitJ] >= 4){ transSlice[i + j*K] = transSlice[i + j*K] * rhoZ; }else{ //different cluster (except for diploid HET) transSlice[i + j*K] = transSlice[i + j*K] * (1.0-rhoZ); } //} } } if (boolTest) { //printf("fwd_backC: RhoG:\t%f\tRhoZ:\t%f\tOutlier: %d\tNumUnitStates=%d\n",rhoG,rhoZ,OUTLIERSTATE,numUnitStates); //printf("fwd_backC: Raw Matrix: \n"); //outputMatrix(transSlice, K); } /* Normalize matrix by rows */ for (i=0;i 0){ for (j=0;j max_x){ max_x = x[i]; } } /* compute sum(exp(x-max_x)) */ for (i=0; i * Dept of Molecular Oncolgy * British Columbia Cancer Agency * University of British Columbia * date : November 7, 2012 * **/ #include #include #include #include SEXP getPositionOverlapC(SEXP posn, SEXP start, SEXP stop){ double *posns, *cnStart, *cnStop; /* inputs */ int T, Tcn, i, j; PROTECT(posn = AS_NUMERIC(posn)); // vector PROTECT(start = AS_NUMERIC(start)); // vector PROTECT(stop = AS_NUMERIC(stop)); // vector posns = NUMERIC_POINTER(posn); cnStart = NUMERIC_POINTER(start); cnStop = NUMERIC_POINTER(stop); T = GET_LENGTH(posn); Tcn = GET_LENGTH(start); SEXP outIndicesData; double *outIndices; PROTECT(outIndicesData = allocVector(REALSXP,T)); outIndices = NUMERIC_POINTER(outIndicesData); for (i=0; i #include #include #include #include "titan.h" //Register "forward_backward" and "viterbi" static const R_CallMethodDef callMethods[] = { {"getPositionOverlapC", (DL_FUNC) &getPositionOverlapC, 3}, {"fwd_backC_clonalCN", (DL_FUNC) &fwd_backC_clonalCN, 9}, {"viterbiC_clonalCN", (DL_FUNC) &viterbiC_clonalCN, 9}, {NULL, NULL, 0} }; void R_init_TitanCNA(DllInfo *info) { R_registerRoutines(info, NULL, callMethods, NULL, NULL); } TitanCNA/src/titan.h0000644000175200017520000000077714710220437015267 0ustar00biocbuildbiocbuild#include #include #include #include #include /* Functions called by R code */ SEXP getPositionOverlapC(SEXP posn, SEXP start, SEXP stop); SEXP fwd_backC_clonalCN(SEXP piGiZi, SEXP py, SEXP copyNumKey, SEXP zygosityKey, SEXP numClust, SEXP positions, SEXP zStrength, SEXP txnLen, SEXP useOutlier); SEXP viterbiC_clonalCN(SEXP piGiZi, SEXP py, SEXP copyNumKey, SEXP zygosityKey, SEXP numClust, SEXP positions, SEXP zStrength, SEXP txnLen, SEXP useOutlier); TitanCNA/src/viterbiC_clonalCN.c0000644000175200017520000001476714710220437017467 0ustar00biocbuildbiocbuild/** viterbiC_clonalCN.c * C implementation of viterbi algorithm * Special features include: * 1) joint genotype and clonal states * 2) specific genotype and clonal transition probabilities * * This function WORKS WITH LOGARITHMS. * * author: Gavin Ha * Dept of Molecular Oncolgy * British Columbia Cancer Agency * University of British Columbia * date : November 9, 2012 * * **/ #include #include #include #include void copyVectorC(double *, double *, unsigned int); void addVectors(double *, double *, double *, unsigned int); void setVectorToValue(double *, double, unsigned int); void setVectorToValue_int(int *, int, unsigned int); void maxVectorInPlace(double *, int *, double *, unsigned int); void initializeTxnV(double * transSlice, unsigned int K); void logMatrixInPlace(double * A, unsigned int K); void outputMatrixV(double * A, unsigned int K); double distanceTransitionFunctionV(double, double, double); void preparePositionSpecificMatrix(double *, unsigned int, unsigned int, double *, double *, double, double, unsigned int, unsigned int); SEXP viterbiC_clonalCN(SEXP piGiZi, SEXP py, SEXP copyNumKey, SEXP zygosityKey, SEXP numClust, SEXP positions, SEXP zStrength, SEXP txnLen, SEXP useOutlier) { double * prior, * obslik, * transSlice; int K, Z, T, numUnitStates; double * CT, * ZS, * posn, * txnExpLen, *txnZstrength, *numClusters, * outlier; double * delta; int * psi; int t, j; double rhoG, rhoZ; double * d; /* buffer */ PROTECT(piGiZi = AS_NUMERIC(piGiZi)); // K*Z-by-1 PROTECT(py = AS_NUMERIC(py)); // K*Z-by-T, 2D-array obslik PROTECT(copyNumKey = AS_NUMERIC(copyNumKey)); // K-by-1 PROTECT(zygosityKey = AS_NUMERIC(zygosityKey)); // K-by-1 PROTECT(numClust = AS_NUMERIC(numClust)); // scalar PROTECT(positions = AS_NUMERIC(positions)); // T-by-1 PROTECT(zStrength = AS_NUMERIC(zStrength)); // scalar PROTECT(txnLen = AS_NUMERIC(txnLen)); // scalar PROTECT(useOutlier = AS_NUMERIC(useOutlier)); //scalar prior = NUMERIC_POINTER(piGiZi); obslik = NUMERIC_POINTER(py); CT = NUMERIC_POINTER(copyNumKey); ZS = NUMERIC_POINTER(zygosityKey); numClusters = NUMERIC_POINTER(numClust); posn = NUMERIC_POINTER(positions); txnZstrength = NUMERIC_POINTER(zStrength); txnExpLen = NUMERIC_POINTER(txnLen); outlier = NUMERIC_POINTER(useOutlier); /* Check size of initial state distribution */ K = GET_LENGTH(piGiZi); T = GET_LENGTH(positions); Z = (int)numClusters[0]; numUnitStates = (int)K/Z; if (INTEGER(GET_DIM(py))[0] != K || INTEGER(GET_DIM(py))[1] != T){ error("viterbiC_clonalCN: The obslik must be %d-by-%d dimension.",K,T); } /* if (GET_LENGTH(copyNumKey) != K/Z){ error("viterbiC_clonalCN: The copy number vector must be length %d.",numUnitStates); } */ if (GET_LENGTH(positions) != T){ error("viterbiC_clonaCN: The positions vector must be of size %d-by-1.",T); } delta = malloc(K*T*sizeof(double)); psi = malloc(K*T*sizeof(double)); // setup the only variable we wish to return, optimal path SEXP path_data; PROTECT(path_data = allocVector(INTSXP,T)); int * path; path = INTEGER_POINTER(path_data); t = 0; addVectors(delta + t*K, prior, obslik + t*K, K); setVectorToValue_int(psi + t*K, 0, K); d = malloc(K*sizeof(double)); transSlice = (double *)malloc(K*K*sizeof(double)); /* forward */ for(t=1;t=0;--t) { path[t] = psi[path[t+1] + (t+1)*K]; } /* Be careful to add +1 to path values. This is because C starts from 0 * and R starts from 1. */ for(t=0;t