Last updated: 2023-05-02

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Rmd 68b3f42 mcmero 2023-05-02 Rerun NVC with 1 support and compare to varscan
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Rmd fca5191 mcmero 2023-04-28 Added NVC variant calling results
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Rmd 847a8c2 Marek Cmero 2022-07-13 Added variant analysis for E coli spike ins
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Rmd 2ec3680 Marek Cmero 2022-07-12 Added preliminary QC results/metrics from spike-in experiments

E coli spike-in experiment results

E coli K12 strain was spiked into E coli BL21 with different proportions:

Lib Name Spike in % ~Cell equivalent*
0-K12Rep1 0%K12Rep1(BL2 only) 318
0-K12Rep2 0%K12Rep2 (BL2 only) 202
1-K12Rep1 1%K12Rep1 601
1-K12Rep2 1%K12Rep2 585
10-K12Rep1 10%K12Rep1 86
10-K12Rep2 10%K12Rep2 74
1_10-K12Rep1 0.1%K12Rep1 11,139
5-K12Rep1 5%K12Rep1 188
5-K12Rep2 5%K12Rep2 228

*based on R1 unique read number.

The 1_10-K12Rep1 sample is currently omitted in this analysis as it is too large to process with the existing script.

MultiQC reports:

library(ggplot2)
library(data.table)
library(dplyr)
library(here)
library(tibble)
library(stringr)
library(Rsamtools)
library(GenomicRanges)
library(seqinr)
library(parallel)
library(readxl)
library(patchwork)
library(RColorBrewer)
library(UpSetR)
library(vcfR)
library(tidyr)
library('R.utils')
source(here('code/load_data.R'))
source(here('code/plot.R'))
source(here('code/efficiency_nanoseq_functions.R'))
genome_max <- 4528118
cores <- 8
genomeFile <- here('data/ref/Escherichia_coli_strain_BL21_TaKaRa.fasta')
rinfo_dir <- here('data/ecoli/AGRF_CAGRF220410419_HFVGHDSX3/QC/read_info')
markdup_dir <- here('data/ecoli/AGRF_CAGRF220410419_HFVGHDSX3/QC/mark_duplicates')
qualimap_dir <- here('data/ecoli/AGRF_CAGRF220410419_HFVGHDSX3/QC/qualimap')
qualimap_cons_dir <- here('data/ecoli/AGRF_CAGRF220410419_HFVGHDSX3/QC/consensus/qualimap')
variant_dir <- here('data/ecoli/AGRF_CAGRF220410419_HFVGHDSX3/variants')
variant_nvc_dir <- here('data/ecoli/AGRF_CAGRF220410419_HFVGHDSX3/variants_nvc')
nucdiff_snp_file <- here('data/ref/nucdiff/ecoli_BL21_vs_ATCC_1.snps')
sample_names <- list.files(rinfo_dir) %>%
                str_split('\\.txt.gz') %>%
                lapply(., dplyr::first) %>%
                unlist() %>%
                str_split('_') %>%
                lapply(., head, 2) %>%
                lapply(., paste, collapse='-') %>%
                unlist()

# load variant data
var_sample_names <- list.files(variant_dir) %>%
                str_split('_HFVGHDSX3') %>%
                lapply(., dplyr::first) %>%
                unlist()

# load reference SNPs
ref_snps <- read.delim(nucdiff_snp_file, sep = '\t', header = FALSE)
N_TOTAL_VARS <- length(unique(ref_snps$V1))

vaf_vs <- load_variants(variant_dir, var_sample_names) %>%
            calculate_vafs() %>%
            mutate(is_ref_snp = POS %in% ref_snps$V1)

var_nvc <- load_variants(variant_nvc_dir, sample_names) %>%
            mutate(VAF = INFO %>%
                       strsplit("AF=") %>%
                       lapply(., last) %>%
                       unlist() %>%
                       strsplit(",") %>%
                       lapply(., last) %>%
                       unlist() %>%
                       as.numeric(),
                   is_ref_snp = POS %in% ref_snps$V1) %>%
            filter(ALT %in% c('A', 'T', 'G', 'C'))

# load and fetch duplicate rate from MarkDuplicates output
mdup <- load_markdup_data(markdup_dir, sample_names)

# get mean coverage for pre and post-consensus reads
qmap_cov <- get_qmap_coverage(qualimap_dir, sample_names)
qmap_cons_cov <- get_qmap_coverage(qualimap_cons_dir, sample_names)

# uncomment below to calculate metrics
# calculate metrics for nanoseq
rlen <- 151; skips <- 5
# metrics <- calc_metrics_new_rbs(rinfo_dir, cores = cores) %>% bind_rows()
metrics <- readRDS(here('data/metrics_spikeins.rds'))
metrics$single_family_fraction <- metrics$single_families / metrics$total_families

metrics$duplicate_rate <- mdup
metrics$duplex_coverage_ratio <- qmap_cov$coverage / qmap_cons_cov$coverage
metrics$duplex_coverage_ratio[qmap_cons_cov$coverage < 1] <- 0 # fix when < 1 duplex cov
metrics$sample <- gsub('-HFVGHDSX3', '', sample_names)

# cache metrics object
# saveRDS(metrics, file = here('data/metrics.rds'))

# prepare for plotting
mm <- data.frame(reshape2::melt(metrics))
colnames(mm)[2] <- 'metric'
ggplot(mm, aes(sample, value)) + 
    geom_point() +
    theme_bw() +
    theme(axis.text.x = element_text(angle = 90)) +
    facet_wrap(~metric, scales = 'free') +
    scale_colour_brewer(palette = 'Dark2')

Version Author Date
f0bc24f mcmero 2023-03-15
44865a1 mcmero 2023-03-07
bec5375 Marek Cmero 2022-11-18
f90d40a Marek Cmero 2022-08-18
f5859e9 Marek Cmero 2022-08-16
a099d38 Marek Cmero 2022-08-05
565d602 Marek Cmero 2022-07-13
9a639c3 Marek Cmero 2022-07-12

Metric comparison plots

Duplicate rate

Fraction of duplicate reads calculated by Picard’s MarkDuplicates. This is based on barcode-aware aligned duplicates mapping to the same 5’ positions for both read pairs. The NanoSeq Analysis pipeline states the optimal empirical duplicate rate is 75-76% (marked in the plot).

metric <- 'duplicate_rate'
ggplot(mm[mm$metric == metric,], aes(sample, value)) +
        geom_histogram(stat = 'identity', position = 'dodge') +
        theme_bw() +
        coord_flip() +
        geom_hline(yintercept = c(0.75, 0.76), alpha = 0.4)  +
        ggtitle(metric)

Version Author Date
f5859e9 Marek Cmero 2022-08-16
a099d38 Marek Cmero 2022-08-05
9a639c3 Marek Cmero 2022-07-12

Fraction of singleton reads

Shows the number of single-read families divided by the total number of reads. As suggested by Stoler et al. 2016, this metric can server as a proxy for error rate, as (uncorrected) barcode mismatches will manifest as single-read families. The lower the fraction of singletons, the better.

metric <- 'frac_singletons'
ggplot(mm[mm$metric == metric,], aes(sample, value)) +
        geom_histogram(stat = 'identity', position = 'dodge') +
        theme_bw() +
        coord_flip() +
        ggtitle(metric)

Version Author Date
a099d38 Marek Cmero 2022-08-05
9a639c3 Marek Cmero 2022-07-12

Drop-out rate

This is the same calculation as F-EFF in the NanoSeq Analysis pipeline:

“This shows the fraction of read bundles missing one of the two original strands beyond what would be expected under random sampling (assuming a binomial process). Good values are between 0.10-0.30, and larger values are likely due to DNA damage such as modified bases or internal nicks that prevent amplification of one of the two strands. Larger values do not impact the quality of the results, just reduce the efficiency of the protocol.”

This is similar to the singleton fraction, but taking into account loss of pairs due to sampling. The optimal range is shown by the lines.

metric <- 'drop_out_rate'
ggplot(mm[mm$metric == metric,], aes(sample, value)) +
        geom_histogram(stat = 'identity', position = 'dodge') +
        theme_bw() +
        coord_flip() +
        geom_hline(yintercept = c(0.1, 0.3), alpha = 0.4)  +
        ggtitle(metric)

Version Author Date
a099d38 Marek Cmero 2022-08-05
9a639c3 Marek Cmero 2022-07-12

Efficiency

Efficiency is the number of duplex bases divided by the number of sequenced bases. According the NanoSeq Analysis pipeline, this value is maximised at ~0.07 when duplicate rates and strand drop-outs are optimal.

metric <- 'efficiency'
ggplot(mm[mm$metric == metric,], aes(sample, value)) +
        geom_histogram(stat = 'identity', position = 'dodge') +
        theme_bw() +
        coord_flip() +
        geom_hline(yintercept = c(0.07), alpha = 0.4)  +
        ggtitle(metric)

Version Author Date
a099d38 Marek Cmero 2022-08-05
9a639c3 Marek Cmero 2022-07-12

GC deviation

GC deviation is the absolute difference between GC_BOTH and GC_SINGLE calculated by the NanoSeq Analysis pipeline. The lower this deviation, the better.

“GC_BOTH and GC_SINGLE: the GC content of RBs with both strands and with just one strand. The two values should be similar between them and similar to the genome average. If there are large deviations that is possibly due to biases during PCR amplification. If GC_BOTH is substantially larger than GC_SINGLE, DNA denaturation before dilution may have taken place.”

metric <- 'gc_deviation'
ggplot(mm[mm$metric == metric,], aes(sample, value)) +
        geom_histogram(stat = 'identity', position = 'dodge') +
        theme_bw() +
        coord_flip() +
        ggtitle(metric)

Version Author Date
f0bc24f mcmero 2023-03-15
44865a1 mcmero 2023-03-07
bec5375 Marek Cmero 2022-11-18
f90d40a Marek Cmero 2022-08-18
f5859e9 Marek Cmero 2022-08-16
a099d38 Marek Cmero 2022-08-05
565d602 Marek Cmero 2022-07-13
9a639c3 Marek Cmero 2022-07-12

Duplex Coverage ratio

The mean sequence (pre-duplex) coverage divided by mean duplex coverage. Indicates the yield of how much duplex coverage we get at each sample’s sequence coverage. Abascal et al. report that their yield was approximately 30x (marked on the plot).

metric <- 'duplex_coverage_ratio'
ggplot(mm[mm$metric == metric,], aes(sample, value)) +
        geom_histogram(stat = 'identity', position = 'dodge') +
        theme_bw() +
        coord_flip() +
        geom_hline(yintercept = 30, alpha = 0.4)  +
        ggtitle(metric)

Version Author Date
a099d38 Marek Cmero 2022-08-05
9a639c3 Marek Cmero 2022-07-12

Family statistics

Comparison of family pair sizes between samples (these are calculated from total reads of paired AB and BA families).

ggplot(mm[mm$metric %like% 'family', ], aes(value, sample, colour = metric)) +
        geom_point() +
        coord_trans(x='log2') +
        scale_x_continuous(breaks=seq(0, 94, 8)) +
        theme(axis.text.x = element_text(size=5)) +
        theme_bw() +
        ggtitle('Family pair sizes')

Version Author Date
f0bc24f mcmero 2023-03-15
a099d38 Marek Cmero 2022-08-05
9a639c3 Marek Cmero 2022-07-12

The following plot shows:

  • families_gt1: number of family pairs where at least one family (AB or BA) has > 1 reads.
  • paired_families: number of family pairs where both families (AB and BA) have > 0 reads.
  • paired_and_gt1: number of family pairs where both families (AB and BA) have > 1 reads.
p1 <- ggplot(mm[mm$metric %like% 'pair|gt1', ], aes(value, sample, fill = metric)) +
        geom_bar(stat='identity', position='dodge') +
        theme_bw() +
        ggtitle('Family statistics')
p2 <- ggplot(mm[mm$metric %like% 'pair|gt1' & !mm$sample %like% '1-10', ], aes(value, sample, fill = metric)) +
        geom_bar(stat='identity', position='dodge') +
        theme_bw() +
        ggtitle('Family statistics without 0.1% spike-in sample')
p1 + p2

Version Author Date
a099d38 Marek Cmero 2022-08-05
9a639c3 Marek Cmero 2022-07-12

Variant calling analysis

Here we show the VAF mean, number of variants called, as well as a number of other metrics used in estimating number of variants called.

# number of differing variant sites between the E coli genomes
COVERAGE_PER_GENOME <- 10

vaf_sm <- data.table(vaf_vs)[, list(VAF_mean = mean(VAF), nvars_ref = sum(is_ref_snp), nvars_nonref = sum(!is_ref_snp)), by=sample] %>%
            mutate(VAF_mix = as.character(sample) %>% strsplit('-K12Rep') %>%
                       lapply(dplyr::first) %>% unlist()) %>%
            left_join(., select(metrics, c(sample, efficiency)), by='sample') %>%
            separate(col = sample, sep = 'Rep', into = c('sample', 'replicate')) %>%
            mutate(coverage = qmap_cons_cov$coverage,
                   cells = c(318, 202, 11139, 601, 585, 86, 74, 188, 228)) %>%
            reshape2::melt(., id.vars = c("sample", "replicate", "cells","VAF_mean",
                                          "VAF_mix", "efficiency", "coverage"),
                 measure.vars = c("nvars_ref", "nvars_nonref"),
                 variable.name = "nvars_type", value.name = "nvars_count")
    
vaf_sm$VAF_mix[vaf_sm$VAF_mix == '1-10'] <- 0.1
# vaf_sm$efficiency[vaf_sm$sample == ] <- 0.002 # a guess
# vaf_sm$cells <- c(318, 202, 11139, 601, 585, 86, 74, 188, 228)
vaf_sm$VAF_mix <- as.numeric(vaf_sm$VAF_mix) / 100
vaf_sm$expected_coverage <- vaf_sm$cells * COVERAGE_PER_GENOME * vaf_sm$efficiency
vaf_sm$variant_caller <- 'varscan2'

print(vaf_sm)
     sample replicate cells    VAF_mean VAF_mix  efficiency coverage
1     0-K12         1   318 0.144585508   0.000 0.003411398  16.4145
2     0-K12         2   202 0.159597801   0.000 0.002459236   8.5023
3  1-10-K12         1 11139 0.005226775   0.001 0.003678547 424.9759
4     1-K12         1   601 0.070934203   0.010 0.002135843  20.4558
5     1-K12         2   585 0.087725317   0.010 0.001740567  16.3451
6    10-K12         1    86 0.222747259   0.100 0.001806526   2.3988
7    10-K12         2    74 0.230245999   0.100 0.001463852   1.8268
8     5-K12         1   188 0.186009906   0.050 0.001680279   5.1634
9     5-K12         2   228 0.185332683   0.050 0.001364435   5.3801
10    0-K12         1   318 0.144585508   0.000 0.003411398  16.4145
11    0-K12         2   202 0.159597801   0.000 0.002459236   8.5023
12 1-10-K12         1 11139 0.005226775   0.001 0.003678547 424.9759
13    1-K12         1   601 0.070934203   0.010 0.002135843  20.4558
14    1-K12         2   585 0.087725317   0.010 0.001740567  16.3451
15   10-K12         1    86 0.222747259   0.100 0.001806526   2.3988
16   10-K12         2    74 0.230245999   0.100 0.001463852   1.8268
17    5-K12         1   188 0.186009906   0.050 0.001680279   5.1634
18    5-K12         2   228 0.185332683   0.050 0.001364435   5.3801
     nvars_type nvars_count expected_coverage variant_caller
1     nvars_ref          41         10.848247       varscan2
2     nvars_ref          37          4.967657       varscan2
3     nvars_ref       11632        409.753348       varscan2
4     nvars_ref        7465         12.836414       varscan2
5     nvars_ref        5735         10.182318       varscan2
6     nvars_ref        1700          1.553612       varscan2
7     nvars_ref         632          1.083251       varscan2
8     nvars_ref        5364          3.158924       varscan2
9     nvars_ref        5959          3.110913       varscan2
10 nvars_nonref         151         10.848247       varscan2
11 nvars_nonref          85          4.967657       varscan2
12 nvars_nonref        2570        409.753348       varscan2
13 nvars_nonref         631         12.836414       varscan2
14 nvars_nonref         469         10.182318       varscan2
15 nvars_nonref          96          1.553612       varscan2
16 nvars_nonref          91          1.083251       varscan2
17 nvars_nonref         424          3.158924       varscan2
18 nvars_nonref         435          3.110913       varscan2
vaf_nvc <- data.table(var_nvc)[, list(VAF_mean = mean(VAF), nvars_ref = sum(is_ref_snp),
                                 nvars_nonref = sum(!is_ref_snp)), by=sample] %>%
            mutate(VAF_mix = as.character(sample) %>% strsplit('-K12Rep') %>%
                       lapply(dplyr::first) %>%
                       unlist(),
                   sample = gsub('-HFVGHDSX3', '', sample)) %>%
            left_join(., select(metrics, c(sample, efficiency)), by='sample') %>%
            separate(col = sample, sep = 'Rep', into = c('sample', 'replicate')) %>%
            mutate(coverage = qmap_cons_cov$coverage,
                   cells = c(318, 202, 11139, 601, 585, 86, 74, 188, 228)) %>%
            reshape2::melt(.,
                           id.vars = c("sample", "replicate", "cells", "VAF_mean",
                                       "VAF_mix", "efficiency", "coverage"),
                 measure.vars = c("nvars_ref", "nvars_nonref"),
                 variable.name = "nvars_type", value.name = "nvars_count") %>%
            mutate(variant_caller = 'nvc')
print(vaf_nvc)
     sample replicate cells   VAF_mean VAF_mix  efficiency coverage
1     0-K12         1   318 0.34177488       0 0.003411398  16.4145
2     0-K12         2   202 0.40185846       0 0.002459236   8.5023
3  1-10-K12         1 11139 0.01298627    1-10 0.003678547 424.9759
4     1-K12         1   601 0.08542703       1 0.002135843  20.4558
5     1-K12         2   585 0.10717892       1 0.001740567  16.3451
6    10-K12         1    86 0.50256097      10 0.001806526   2.3988
7    10-K12         2    74 0.58519302      10 0.001463852   1.8268
8     5-K12         1   188 0.28775784       5 0.001680279   5.1634
9     5-K12         2   228 0.27344064       5 0.001364435   5.3801
10    0-K12         1   318 0.34177488       0 0.003411398  16.4145
11    0-K12         2   202 0.40185846       0 0.002459236   8.5023
12 1-10-K12         1 11139 0.01298627    1-10 0.003678547 424.9759
13    1-K12         1   601 0.08542703       1 0.002135843  20.4558
14    1-K12         2   585 0.10717892       1 0.001740567  16.3451
15   10-K12         1    86 0.50256097      10 0.001806526   2.3988
16   10-K12         2    74 0.58519302      10 0.001463852   1.8268
17    5-K12         1   188 0.28775784       5 0.001680279   5.1634
18    5-K12         2   228 0.27344064       5 0.001364435   5.3801
     nvars_type nvars_count variant_caller
1     nvars_ref         102            nvc
2     nvars_ref          97            nvc
3     nvars_ref        9238            nvc
4     nvars_ref        7941            nvc
5     nvars_ref        6180            nvc
6     nvars_ref        7710            nvc
7     nvars_ref        5586            nvc
8     nvars_ref        8688            nvc
9     nvars_ref        9251            nvc
10 nvars_nonref         443            nvc
11 nvars_nonref         397            nvc
12 nvars_nonref        2976            nvc
13 nvars_nonref        1019            nvc
14 nvars_nonref         817            nvc
15 nvars_nonref         720            nvc
16 nvars_nonref         585            nvc
17 nvars_nonref         909            nvc
18 nvars_nonref         918            nvc

Compare variants to expected reference vars

Plot number of variants that match the expected reference SNPs versus the non-reference SNPs.

p1 <- ggplot(vaf_sm, aes(sample, nvars_count, colour = nvars_type, shape = nvars_type)) +
    geom_point(size = 3) +
    theme_minimal() +
    theme(legend.position = 'bottom') +
    ggtitle('Varscan reference and non-reference variants called')
p2 <- ggplot(vaf_sm[vaf_sm$nvars_type == 'nvars_ref',], aes(sample, nvars_count / N_TOTAL_VARS)) +
    geom_point(size = 3) +
    theme_minimal() +
    theme(legend.position = 'bottom') +
    ylim(0, 1) +
    ggtitle('Varscan fraction of reference variants called')
p3 <- ggplot(vaf_sm, aes(sample, coverage, colour = replicate, shape = replicate)) +
    geom_point(size = 3) +
    theme_minimal() +
    theme(legend.position = 'bottom') +
    ggtitle('Duplex coverage')

p4 <- ggplot(vaf_nvc, aes(sample, nvars_count, colour = nvars_type, shape = nvars_type)) +
    geom_point(size = 3) +
    theme_minimal() +
    theme(legend.position = 'bottom') +
    ggtitle('NVC reference and non-reference variants called')
p5 <- ggplot(vaf_nvc[vaf_nvc$nvars_type == 'nvars_ref',], aes(sample, nvars_count / N_TOTAL_VARS)) +
    geom_point(size = 3) +
    theme_minimal() +
    theme(legend.position = 'bottom') +
    ylim(0, 1) +
    ggtitle('NVC fraction of reference variants called')
p6 <- ggplot(vaf_nvc, aes(sample, coverage, colour = replicate, shape = replicate)) +
    geom_point(size = 3) +
    theme_minimal() +
    theme(legend.position = 'bottom') +
    ggtitle('Duplex coverage')

p1 + p2 + p3

Version Author Date
af986ca mcmero 2023-04-28
8601b66 mcmero 2023-04-21
p4 + p5 + p6

Version Author Date
af986ca mcmero 2023-04-28

Varscan vs. Naive Variant Caller

Compare number of variants called.

select_cols <- c('sample', 'replicate', 'nvars_type', 'nvars_count')
varc <- vaf_sm[,select_cols] %>%
        inner_join(., vaf_nvc[,select_cols], by = c('sample', 'replicate', 'nvars_type')) %>%
        rename(c('nvars_count.x' = 'varscan',
                 'nvars_count.y' = 'nvc'))
ggplot(varc, aes(varscan, nvc, shape = sample, colour = nvars_type)) +
    geom_point(size = 3) +
    theme_minimal() +
    ylim(0, 12000) +
    xlim(0, 12000) +
    ggtitle('Varscan vs. NVC number of variants called')

Expected coverage

Here we plot the observed mean coverage versus the expected coverage, the latter is calculated as \(n * c * d\) where \(n =\) number of input cells, \(c =\) target coverage per genome equivalent (10) and \(d =\) duplex efficiency.

We can see that the real coverage is higher than expected, this is likely due to the efficiency calculation being based on 2 minimum reads per strand, whereas we ran duplex consensus calling without SSC.

ggplot(vaf_sm, aes(expected_coverage, coverage, shape=sample)) +
    geom_point() +
    theme_minimal() +
    geom_abline(slope = 1)

Version Author Date
8601b66 mcmero 2023-04-21
44865a1 mcmero 2023-03-07
a099d38 Marek Cmero 2022-08-05
565d602 Marek Cmero 2022-07-13

Expected variants

Here we use the revised model to estimate the number of variants we expected to call with 95% confidence, using the formula above.

vaf_sm$expected_variants <- (1 - (1 - vaf_sm$VAF_mix) ^ round(vaf_sm$expected_coverage)) * N_TOTAL_VARS
vaf_sm$expected_variants_cov <- (1 - (1 - vaf_sm$VAF_mix) ^ round(vaf_sm$coverage)) * N_TOTAL_VARS

p1 <- ggplot(vaf_sm[vaf_sm$nvars_type == 'nvars_ref',], aes(expected_variants, nvars_count, shape=sample)) +
    geom_point() +
    theme_minimal() +
    geom_abline(slope = 1) +
    scale_x_continuous(limits = c(0,15000)) +
    scale_y_continuous(limits = c(0,15000)) +
    ggtitle('Expected vs. actual variants, based on expected coverage')

p2 <- ggplot(vaf_sm[vaf_sm$nvars_type == 'nvars_ref',], aes(expected_variants_cov, nvars_count, shape=sample)) +
    geom_point() +
    theme_minimal() +
    geom_abline(slope = 1) +
    scale_x_continuous(limits = c(0,15000)) +
    scale_y_continuous(limits = c(0,15000)) +
    ggtitle('Expected vs. actual variants, based on actual coverage')

p1 + p2

Version Author Date
8601b66 mcmero 2023-04-21
44865a1 mcmero 2023-03-07
a099d38 Marek Cmero 2022-08-05
565d602 Marek Cmero 2022-07-13
p1 <- ggplot(vaf_sm[vaf_sm$nvars_type == 'nvars_ref',], aes(expected_coverage, coverage, shape=sample)) +
    geom_point() +
    theme_minimal() +
    geom_abline(slope = 1) +
    theme(legend.position = 'none') +
    ggtitle('Expected vs. actual coverage')

p2 <- ggplot(vaf_sm[vaf_sm$nvars_type == 'nvars_ref',], aes(expected_variants, nvars_count, shape=sample)) +
    geom_point() +
    theme_minimal() +
    geom_abline(slope = 1) +
    theme(legend.position = 'none') +
    scale_x_continuous(limits = c(0,15000)) +
    scale_y_continuous(limits = c(0,15000)) +
    ggtitle('Expected vs. actual variants\nbased on expected coverage')

p3 <- ggplot(vaf_sm[vaf_sm$nvars_type == 'nvars_ref',], aes(expected_variants_cov, nvars_count, shape=sample)) +
    geom_point() +
    theme_minimal() +
    geom_abline(slope = 1) +
    theme(legend.position = 'none') +
    scale_x_continuous(limits = c(0,15000)) +
    scale_y_continuous(limits = c(0,15000)) +
    ggtitle('Expected vs. actual variants\nbased on actual coverage')

p1 + p2 + p3

Expected raw coverage (re-estimated)

Here it looks like we can’t estimate raw coverage very well, so I’m just going to use actual coverage in the meantime, for downstream analyses.

eff <- vaf_sm[vaf_sm$nvars_type == 'nvars_ref',] %>% rename(., c('coverage' = 'dup_coverage'))
eff$sample <- paste0(eff$sample, 'Rep', eff$replicate)
eff$raw_coverage <- qmap_cov$coverage
md <- list.files(
        markdup_dir,
        full.names = TRUE,
        recursive = TRUE,
        pattern = 'txt') %>%
        paste('grep -E "Library|LIBRARY"', .) %>%
        lapply(., fread) %>%
        suppressMessages()

# calculate sequencing ratio
eff$libsize <- lapply(md, select, ESTIMATED_LIBRARY_SIZE) %>% unlist() %>% as.numeric() 
eff$total_reads <- lapply(md, function(x){x$READ_PAIRS_EXAMINED - x$READ_PAIR_OPTICAL_DUPLICATES}) %>% as.numeric()
eff$seqratio <- eff$total_reads / eff$libsize

# estimate duplex coverage from seqratio
eff$est_raw_coverage <- eff$seqratio * eff$cells
eff$est_efficiency <- (ppois(q=2-0.1, lambda=eff$seqratio/2, lower.tail=F)/(1-dpois(0, eff$seqratio/2)))^2 / (eff$seqratio/(1-exp(-eff$seqratio)))

# here we add drop-out rate to the mix
eff <- filter(mm, metric == 'drop_out_rate') %>%
        select(c('sample', 'value')) %>%
        rename(value = 'drop_out_rate') %>%
        left_join(eff, ., by = 'sample')
eff$est_efficiency_wdo <- eff$est_efficiency * (1 - eff$drop_out_rate)
eff$est_dup_coverage <- eff$raw_coverage * eff$est_efficiency
eff$expected_variants <- (1 - (1 - eff$VAF_mix) ^ round(eff$est_dup_coverage)) * N_TOTAL_VARS

p1 <- ggplot(eff, aes(raw_coverage, est_raw_coverage, colour=factor(VAF_mix), shape=factor(VAF_mix))) +
    geom_point() +
    theme_minimal() +
    geom_abline(slope = 1) +
    xlab('Raw coverage') +
    ylab('Estimated raw coverage') +
    ggtitle('Estimated vs. actual raw coverage') +
    scale_colour_brewer(palette = 'Dark2')

p2 <- ggplot(eff, aes(raw_coverage, est_raw_coverage, colour=factor(VAF_mix), shape=factor(VAF_mix))) +
    geom_point() +
    theme_minimal() +
    geom_abline(slope = 1) +
    xlab('Raw coverage') +
    ylab('Estimated raw coverage') +
    ggtitle('Estimated vs. actual raw coverage (zoom)') +
    scale_colour_brewer(palette = 'Dark2') +
    xlim(0, 50000) + ylim(0, 45000)

p1 + p2

Version Author Date
f0bc24f mcmero 2023-03-15
44865a1 mcmero 2023-03-07

Expected efficiency

Ideally, we want to try to estimate the coverage prior to sequencing. In these experiments, our drop-out rate was much higher than expected, so we will have to integrate that into the estimate. Here we estimate the efficiency and ultimately the number of variants knowing only the drop-out rate and library size.

p1 <- ggplot(eff, aes(efficiency, est_efficiency, colour=factor(VAF_mix), shape=factor(VAF_mix))) +
    geom_point() +
    theme_minimal() +
    geom_abline(slope = 1) +
    xlab('Efficiency') +
    ylab('Estimated duplex efficiency') +
    ggtitle('Estimated vs. actual duplex efficiency') +
    scale_colour_brewer(palette = 'Dark2') +
    xlim(0, 0.05) + ylim(0, 0.05)

p2 <- ggplot(eff, aes(efficiency, est_efficiency_wdo, colour=factor(VAF_mix), shape=factor(VAF_mix))) +
    geom_point() +
    theme_minimal() +
    geom_abline(slope = 1) +
    xlab('Efficiency') +
    ylab('Estimated duplex efficiency with drop-out') +
    ggtitle('Estimated vs. actual duplex efficiency (with drop-out)') +
    scale_colour_brewer(palette = 'Dark2') +
    xlim(0, 0.02) + ylim(0, 0.02)

p1 + p2

Version Author Date
f0bc24f mcmero 2023-03-15
44865a1 mcmero 2023-03-07

Expected duplex coverage adjusted by drop-out

p5 <- ggplot(eff, aes(dup_coverage, est_dup_coverage, colour=factor(VAF_mix), shape=factor(VAF_mix))) +
    geom_point() +
    theme_minimal() +
    geom_abline(slope = 1) +
    ylab('Estimated duplex coverage') +
    xlab('Duplex coverage') +
    ggtitle('Estimated vs. actual duplex\ncoverage') +
    scale_colour_brewer(palette = 'Dark2') +
    xlim(0, 500) + ylim(0, 500)

p6 <- ggplot(eff, aes(dup_coverage, est_dup_coverage * (1 - drop_out_rate), colour=factor(VAF_mix), shape=factor(VAF_mix))) +
    geom_point() +
    theme_minimal() +
    geom_abline(slope = 1) +
    ylab('Estimated duplex coverage') +
    xlab('Duplex coverage') +
    ggtitle('Estimated vs. actual duplex\ncoverage (zoom) w/ drop out') +
    scale_colour_brewer(palette = 'Dark2') +
    xlim(0, 50) + ylim(0, 50)

p7 <- ggplot(eff, aes(dup_coverage, est_dup_coverage * (1 - drop_out_rate) * 0.5, colour=factor(VAF_mix), shape=factor(VAF_mix))) +
    geom_point() +
    theme_minimal() +
    geom_abline(slope = 1) +
    ylab('Estimated duplex coverage') +
    xlab('Duplex coverage') +
    ggtitle('Estimated vs. actual duplex\ncoverage (zoom) w/ drop out + correction') +
    scale_colour_brewer(palette = 'Dark2') +
    xlim(0, 50) + ylim(0, 50)

p5 + p6 + p7

Version Author Date
f0bc24f mcmero 2023-03-15
44865a1 mcmero 2023-03-07

Expected variants recalculated with expected efficiency

eff$expected_variants <- (1 - (1 - eff$VAF_mix) ^ round(eff$est_dup_coverage * (1 - eff$drop_out_rate) * 0.5)) * N_TOTAL_VARS
eff$expected_variants_cov <- (1 - (1 - eff$VAF_mix) ^ round(eff$dup_coverage)) * N_TOTAL_VARS

p1 <- ggplot(eff, aes(nvars_count, expected_variants, shape=factor(VAF_mix))) +
    geom_point() +
    theme_minimal() +
    geom_abline(slope = 1) +
    scale_x_continuous(limits = c(0,15000)) +
    scale_y_continuous(limits = c(0,15000)) +
    ggtitle('Expected vs. actual variants, based on expected coverage')

p2 <- ggplot(eff, aes(nvars_count, expected_variants_cov, shape=factor(VAF_mix))) +
    geom_point() +
    theme_minimal() +
    geom_abline(slope = 1) +
    scale_x_continuous(limits = c(0,15000)) +
    scale_y_continuous(limits = c(0,15000)) +
    ggtitle('Expected vs. actual variants, based on actual coverage')

p1 + p2

Version Author Date
8601b66 mcmero 2023-04-21
f0bc24f mcmero 2023-03-15

sessionInfo()
R version 4.2.0 (2022-04-22)
Platform: x86_64-pc-linux-gnu (64-bit)
Running under: CentOS Linux 7 (Core)

Matrix products: default
BLAS:   /stornext/System/data/apps/R/R-4.2.0/lib64/R/lib/libRblas.so
LAPACK: /stornext/System/data/apps/R/R-4.2.0/lib64/R/lib/libRlapack.so

locale:
 [1] LC_CTYPE=en_US.UTF-8       LC_NUMERIC=C              
 [3] LC_TIME=en_US.UTF-8        LC_COLLATE=en_US.UTF-8    
 [5] LC_MONETARY=en_US.UTF-8    LC_MESSAGES=en_US.UTF-8   
 [7] LC_PAPER=en_US.UTF-8       LC_NAME=C                 
 [9] LC_ADDRESS=C               LC_TELEPHONE=C            
[11] LC_MEASUREMENT=en_US.UTF-8 LC_IDENTIFICATION=C       

attached base packages:
[1] parallel  stats4    stats     graphics  grDevices utils     datasets 
[8] methods   base     

other attached packages:
 [1] R.utils_2.12.2       R.oo_1.25.0          R.methodsS3_1.8.2   
 [4] tidyr_1.3.0          vcfR_1.14.0          UpSetR_1.4.0        
 [7] RColorBrewer_1.1-3   patchwork_1.1.2      readxl_1.4.2        
[10] seqinr_4.2-23        Rsamtools_2.12.0     Biostrings_2.64.1   
[13] XVector_0.36.0       GenomicRanges_1.48.0 GenomeInfoDb_1.32.4 
[16] IRanges_2.30.1       S4Vectors_0.34.0     BiocGenerics_0.42.0 
[19] stringr_1.5.0        tibble_3.1.8         here_1.0.1          
[22] dplyr_1.1.0          data.table_1.14.8    ggplot2_3.3.6       
[25] workflowr_1.7.0     

loaded via a namespace (and not attached):
 [1] nlme_3.1-160           bitops_1.0-7           fs_1.5.2              
 [4] httr_1.4.4             rprojroot_2.0.3        tools_4.2.0           
 [7] bslib_0.4.0            utf8_1.2.2             R6_2.5.1              
[10] vegan_2.6-4            mgcv_1.8-40            colorspace_2.0-3      
[13] permute_0.9-7          ade4_1.7-22            withr_2.5.0           
[16] tidyselect_1.2.0       gridExtra_2.3          processx_3.7.0        
[19] compiler_4.2.0         git2r_0.31.0           cli_3.4.1             
[22] labeling_0.4.2         sass_0.4.2             scales_1.2.1          
[25] callr_3.7.2            digest_0.6.30          rmarkdown_2.16        
[28] pkgconfig_2.0.3        htmltools_0.5.3        highr_0.9             
[31] fastmap_1.1.0          rlang_1.0.6            rstudioapi_0.14       
[34] farver_2.1.1           jquerylib_0.1.4        generics_0.1.3        
[37] jsonlite_1.8.3         BiocParallel_1.30.4    RCurl_1.98-1.9        
[40] magrittr_2.0.3         GenomeInfoDbData_1.2.8 Matrix_1.5-1          
[43] Rcpp_1.0.9             munsell_0.5.0          fansi_1.0.3           
[46] ape_5.7                lifecycle_1.0.3        stringi_1.7.8         
[49] whisker_0.4            yaml_2.3.5             MASS_7.3-58.1         
[52] zlibbioc_1.42.0        plyr_1.8.7             pinfsc50_1.2.0        
[55] grid_4.2.0             promises_1.2.0.1       crayon_1.5.2          
[58] lattice_0.20-45        splines_4.2.0          knitr_1.40            
[61] ps_1.7.1               pillar_1.8.1           reshape2_1.4.4        
[64] codetools_0.2-18       glue_1.6.2             evaluate_0.17         
[67] getPass_0.2-2          memuse_4.2-3           vctrs_0.5.2           
[70] httpuv_1.6.6           cellranger_1.1.0       gtable_0.3.1          
[73] purrr_1.0.1            cachem_1.0.6           xfun_0.33             
[76] later_1.3.0            viridisLite_0.4.1      cluster_2.1.4