geposan/R/correlation.R

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# Compute the mean correlation coefficient comparing gene distances with a set
# of reference genes.
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correlation <- function(distances, preset, progress = NULL) {
species_ids <- preset$species_ids
gene_ids <- preset$gene_ids
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reference_gene_ids <- preset$reference_gene_ids
# Prefilter distances by species.
distances <- distances[species %chin% species_ids]
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# Tranform data to get species as rows and genes as columns. We construct
# columns per species, because it requires fewer iterations, and transpose
# the table afterwards.
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data <- data.table(gene = gene_ids)
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# Make a column containing distance data for each species.
for (species_id in species_ids) {
species_distances <- distances[species == species_id, .(gene, distance)]
data <- merge(data, species_distances, all.x = TRUE)
setnames(data, "distance", species_id)
}
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# Transpose to the desired format.
data <- transpose(data, make.names = "gene")
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if (!is.null(progress)) progress(0.33)
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# Take the reference data.
reference_data <- data[, ..reference_gene_ids]
# Perform the correlation between all possible pairs.
results <- stats::cor(
data[, ..gene_ids],
reference_data,
use = "pairwise.complete.obs",
method = "spearman"
)
results <- data.table(results, keep.rownames = TRUE)
setnames(results, "rn", "gene")
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# Remove correlations between the reference genes themselves.
for (reference_gene_id in reference_gene_ids) {
column <- quote(reference_gene_id)
results[gene == reference_gene_id, eval(column) := NA]
}
if (!is.null(progress)) progress(0.66)
# Compute the final score as the mean of known correlation scores. Negative
# correlations will correctly lessen the score, which will be clamped to
# zero as its lower bound. Genes with no possible correlations at all will
# be assumed to have a score of 0.0.
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compute_score <- function(scores) {
score <- mean(scores, na.rm = TRUE)
if (is.na(score) | score < 0.0) {
score <- 0.0
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}
score
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}
results[,
score := compute_score(as.matrix(.SD)),
.SDcols = reference_gene_ids,
by = gene
]
results[, .(gene, score)]
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}