Currently, barcodetrackR is available at Github and can be downloaded using the devtools package.
The R package and functions were created by Diego A. Espinoza, Ryland D. Mortlock, Samson J. Koelle, and others at Cynthia Dunbar’s laboratory at the National Heart, Lung, and Blood Institutes of Health. Issues should be addressed to https://github.com/dunbarlabNIH/barcodetrackR/issues.
The barcodetrackR package operates on SummarizedExperiment objects from the Bioconductor repository. It stores associated colData for each sample in this object as well as any metadata. We load the
SummarizedExperiment packages here for our analyses, as well as the
magrittr package in order to improve legibility of code through using the pipe
require("magrittr") require("barcodetrackR") require("SummarizedExperiment")
For this vignette, we will load publically available data from the following papers (these sample datasets are included in the R package):
system.file("extdata", "/WuC_etal_appdata/sample_data_ZJ31.txt", package = "barcodetrackR") %>% read.delim(row.names = 1) -> wu_dataframe system.file("extdata", "/WuC_etal_appdata/sample_metadata_ZJ31.txt", package = "barcodetrackR") %>% read.delim() -> wu_metadata wu_SE <- create_SE(your_data = wu_dataframe, meta_data = wu_metadata, threshold = 0) system.file("extdata", "/BelderbosME_etal/count_matrix_mouse_C21.txt", package = "barcodetrackR") %>% read.delim(row.names = 1) -> belderbos_dataframe system.file("extdata", "/BelderbosME_etal/metadata_mouse_C21.txt", package = "barcodetrackR") %>% read.delim() -> belderbos_metadata belderbos_metadata$weeks <- factor(belderbos_metadata$weeks, levels = c("9", "14", "20", "22", "sac")) belderbos_SE <- create_SE(your_data = belderbos_dataframe, meta_data = belderbos_metadata, threshold = 0) system.file("extdata", "/SixE_etal/WAS5_reads.txt", package = "barcodetrackR") %>% read.delim(row.names = 1) -> six_dataframe system.file("extdata", "/SixE_etal/WAS5_metadata.txt", package = "barcodetrackR") %>% read.delim() -> six_metadata six_SE <- create_SE(your_data = six_dataframe, meta_data = six_metadata, threshold = 0)
## No threshold supplied. All barcodes will be retained. Be aware that lower abundance barcodes are likely to be less reliable due to sampling bias. To estimate an appropriate threshold, please see the barcodetrackR function `estimate_barcode_threshold`. ## No threshold supplied. All barcodes will be retained. Be aware that lower abundance barcodes are likely to be less reliable due to sampling bias. To estimate an appropriate threshold, please see the barcodetrackR function `estimate_barcode_threshold`. ## No threshold supplied. All barcodes will be retained. Be aware that lower abundance barcodes are likely to be less reliable due to sampling bias. To estimate an appropriate threshold, please see the barcodetrackR function `estimate_barcode_threshold`.
Our input dataframes to create the
SummarizedExperiment (SE) objects are each an n x m
data.frame where there are n rows of observations (typically cellular barcodes, insertion sites, or the like) and the m columns are the samples. The input metadata must have row order identical to the order of the colums in its corresponding dataframe. The metadata must also have a column titled
SAMPLENAME that denotes the column of
your_data it refers to.
create_SE takes the input
dataframe and metadata and creates a SummarizedExperiment object with the following assays:
counts: the raw values from the input dataframe
proportions: the per-column proportions of each entry in each column
ranks: the rank of each entry in each column
normalized: the normalized read values (CPM)
logs: the log of the normalized values
## List of length 5 ## names(5): counts proportions ranks normalized logs
We also include a function to help users estimate the minimum abundance of reliable barcodes. For a specified capture efficiency C, the minimum clone size N that we can expect to detect with confidence level P is calculated from:
\(P = 1 - (1-C)^N\)
The proportional abundance of a clonal tag of size N is:
\(N/(T * F)\)
where T is the total population size of cells or genomes and F is the frequency or proportion of the total population which is labeled or genetically modified with the clonal tag.
The population size and proportion labeled must be determined experimentally. The capture efficiency should be estimated for a given clonal tracking technique by simulating the barcode retrieval process in silico and finding the capture efficiency which leads to a total # of detected barcodes matching the experimentally determined number. Adair et al (PMID: 32355868) performed this analysis for viral integration site analysis and DNA barcode sequencing and determined good estimates for the capture efficiencies of these two technologies to be 0.05 and 0.4 respectively.
my_thresh <- estimate_barcode_threshold(capture_efficiency = 0.4, population_size = 500000, proportion_labeled = 0.3, confidence_level = 0.95, verbose = TRUE)
## Relative threshold. Barcodes above 0.003909661 % of a given sample are estimated to be reliable.
This threshold can be applied to an existing SE to remove low abundance barcodes which do not reach the thresold in any sample.
wu_thresh <- threshold_SE(your_SE = wu_SE, threshold_value = 0.005, threshold_type = "relative", verbose = TRUE)
## Removed 35353 barcodes from the supplied dataframe based on relative threshold of 0.005
Users can also specify an absolute threshold count rather than a relative threshold by changing the
threshold_type to “absolute”.
The barcodetrackR package includes a Shiny app for users without programming experience to analyze clonal tracking data and create high-quality visualizations. To launch the app, use the following line of code.
A straightforward way to view the relationship between samples in a pairwise manner is to view basic scatter plots of two samples using the provided assays. We provide a
scatter_plot function as part of the package.
Here, we view the correlation of barcode “proportions” between different cell types at the 20 month timepoint of the Wu et al study. We compare granulocytes (Gr) to B and T cells.
Gr_B_20 <- c("ZJ31_20m_Gr", "ZJ31_20m_B") Gr_T_20 <- c("ZJ31_20m_Gr", "ZJ31_20m_T") wu_scatterplot_1 <- scatter_plot(wu_SE[,Gr_B_20], your_title = "Gr vs B", assay = "proportions") wu_scatterplot_2 <- scatter_plot(wu_SE[,Gr_T_20], your_title = "Gr vs T", assay = "proportions") cowplot::plot_grid(wu_scatterplot_1, wu_scatterplot_2, ncol = 2)
A more comprehensive way to view the relationship between samples in a pairwise manner is to use a correlation plot. Here, we visualize the Pearson correlation of the barcode “proportions” between the T, B, Gr, NK CD56+/CD16-, and NK CD56-/CD16+ fractions within the Wu dataset for the 6, 9.5, 12, and 20 month post-transplant timepoints.
wu_cor_plot_sample_selection <- colData(wu_SE)$SAMPLENAME[1:20] cor_plot(wu_SE[,wu_cor_plot_sample_selection], method_corr = "pearson", plot_type = "color", assay = "proportions")
If desired, we can also calculate and visualize the Pearson correlations for the “logs” assay for the same samples above.
wu_cor_plot_sample_selection <- colData(wu_SE)$SAMPLENAME[1:20] cor_plot(wu_SE[,wu_cor_plot_sample_selection], method_corr = "pearson", plot_type = "color", assay = "logs")
We can return a table of the Pearson correlations as well as the p-values and confidence intervals for each of the comparisons above. This argument
"return_table" is included in all barcodetrackR functions which conduct mathematical or statistical analysis. By setting the option to “TRUE”, users can return the calculated data as a dataframe rather than display the visualization. Here, we return the p-values and confidence intervals for the correlations calculated using the “proportions” assay.
cor_plot(wu_SE[,wu_cor_plot_sample_selection], method_corr = "pearson", assay = "proportions", return_table = TRUE) %>% head
## sample_i sample_j correlation_value p_value ci_lo ci_hi ## cor ZJ31_6m_T ZJ31_6m_T 1.0000000 0.000000e+00 1.0000000 1.0000000 ## cor1 ZJ31_6m_T ZJ31_9.5m_T 0.4672994 0.000000e+00 0.4527245 0.4816246 ## cor2 ZJ31_6m_T ZJ31_12m_T 0.4406121 0.000000e+00 0.4261147 0.4548832 ## cor3 ZJ31_6m_T ZJ31_20m_T 0.3730234 0.000000e+00 0.3564373 0.3893744 ## cor4 ZJ31_6m_T ZJ31_6m_B 0.2263901 7.739959e-201 0.2122372 0.2404479 ## cor5 ZJ31_6m_T ZJ31_9.5m_B 0.2346975 2.001192e-191 0.2197056 0.2495785
Above, we used two of the three available correlation visualizations (
"circle") using the standard color palette provided. A
no_negative parameter is offered as well to set all negative correlations in the data to equal 0. This may be done to eliminate negative correlations from the data, from which deriving biological meaning may be difficult.
When there are a smaller number of samples to analyze, the
"number" option can be used to view the actual correlation within the grid. Here is an example visualizing the Pearson correlations of peripheral blood samples at subsequent timepoints from the Belderbos et al sample data set. Note: within these samples, U stands for unsorted.
belderbos_wk_samples_PB <- c("wk9_U", "wk14_U", "wk20_U", "wk22_U") cor_plot(your_SE = belderbos_SE[,belderbos_wk_samples_PB], method_corr = "pearson", plot_type = "number", assay = "proportions", number_size = 3)
While correlation coefficients provide some insight into pairwise comparisons between samples, there exist a number of measures and metrics possible for pairwise sample comparisons (namely, distances and similarities). The
proxy package provides a number of distance and similarity measure we can incorporate for our purposes.
## * Similarity measures: ## Braun-Blanquet, Chi-squared, Cramer, Dice, Fager, Faith, Gower, Hamman, ## Jaccard, Kulczynski1, Kulczynski2, Michael, Mountford, Mozley, Ochiai, ## Pearson, Phi, Phi-squared, Russel, Simpson, Stiles, Tanimoto, ## Tschuprow, Yule, Yule2, angular, correlation, cosine, eDice, eJaccard, ## simple matching ## ## * Distance measures: ## Bhjattacharyya, Bray, Canberra, Chord, Euclidean, Geodesic, Hellinger, ## Kullback, Levenshtein, Mahalanobis, Manhattan, Minkowski, Podani, ## Soergel, Wave, Whittaker, divergence, fJaccard, supremum
We will use the Wu dataset as in the correlation plots above, this time using the
logs assay to determine pairwise sample distances or similarities. The use of a similarity or distance will be automatically detected in the argument
dist_method and plotted appropriately. The samples may be clustered or not, using the
cluster_tree argument. We first show the Manhattan distances calculated between samples for the Wu dataset.
dist_plot(wu_SE[,wu_cor_plot_sample_selection], dist_method = "manhattan", plot_type = "color", assay = "logs")
Here is the same example, this time using the cosine similarity as the pairwise measure, and imposing a clustering on the resulting similarities (note, in the case of calculating hierarchical clustering on a similarity matrix, we use
proxy to convert similarities to distances prior to clustering). We can also pick a number of color scales, here choosing “Greens”.
dist_plot(wu_SE[,wu_cor_plot_sample_selection], dist_method = "cosine", plot_type = "color", assay = "logs", color_pal = "Greens", cluster_tree = TRUE)