######################################################################
##### Create empirical cumulative density function to compare #####
##### genetic diversity statistics among environment types #####
######################################################################
########## Decoding sumstats file (Pop.ID = Pop) ##########
########## 5 = Rep 1 - Rural ##########
########## 8 = Rep 2 - Rural ##########
########## 4 = Rep 3 - Rural ##########
########## 6 = Rep 4 - Rural ##########
########## 1 = Rep 1 - Urban ##########
########## 2 = Rep 2 - Urban ##########
########## 7 = Rep 3 - Urban ##########
########## 3 = Rep 4 - Urban ##########
######################################################################
#### Load required libraries
library(tidyverse)
library(WFUrbanAdaptation)
data(WFUrbanAdaptation)
#### Set up tibble
drops <- c("Batch.ID", "Chr", "Col", "N", "Smoothed.Fis", "Smoothed.Fis.P.value", "Smoothed.Pi",
"Smoothed.Pi.P.value", "Obs.Hom", "P.Nuc", "Q.Nuc", "BP", "Fis", "Exp.Hom", "Exp.Het")
dat <- sumStats.noOutliers[ , !(names(sumStats.noOutliers) %in% drops)]
dat$envType <- NA
dat$envType[dat$Pop.ID == 1] <- "Urban"
dat$envType[dat$Pop.ID == 2] <- "Urban"
dat$envType[dat$Pop.ID == 3] <- "Urban"
dat$envType[dat$Pop.ID == 4] <- "Rural"
dat$envType[dat$Pop.ID == 5] <- "Rural"
dat$envType[dat$Pop.ID == 6] <- "Rural"
dat$envType[dat$Pop.ID == 7] <- "Urban"
dat$envType[dat$Pop.ID == 8] <- "Rural"
#### Subset data and compare ####
dat.urban <- subset(dat, envType == "Urban")
dat.rural <- subset(dat, envType == "Rural")
## Observed heterozygosity
P.urban = ecdf(dat.urban$Obs.Het)
plot(P.urban, ylim=c(0.4, 1.0))
P.rural = ecdf(dat.rural$Obs.Het)
lines(P.rural, col = "gray70")
ks.test(dat.rural$Obs.Het, dat.urban$Obs.Het)
mean(dat.urban$Obs.Het)
mean(dat.rural$Obs.Het)
## Nucleotide diversity
P.urban = ecdf(dat.urban$Pi)
plot(P.urban, ylim=c(0.4, 1.0))
P.rural = ecdf(dat.rural$Pi)
lines(P.rural, col = "gray70")
ks.test(dat.rural$Pi, dat.urban$Pi)
mean(dat.urban$Pi)
mean(dat.rural$Pi)
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