This is a followup post from here and here
I have successfully implemented the split violin ggplot2 for my data (two median estimator densities, for two cases) that need to be compared. Now, since i would like to add some confidence interval. I m following the code posted in the links above:
EDIT: A reproducible example
tmp <- rnorm(1000,0,1)
tmp.2 <- rnorm(1000,0,1)
x.1 <- density(tmp)
y.1 <- density(tmp.2)
Here, i m making the densities, extracting the (x,y) pairs. Then i m getting the quantiles back,
# Make densities
densities <- as.data.frame(c(x.1$x,y.1$x))
colnames(densities) <- "loc"
densities$dens <- c(x.1$y,y.1$y)
densities$drop_case <- c(rep("B",512),rep("S",512))
densities$dens <- ifelse(densities$drop_case=="B",densities$dens*-1,densities$dens)
densities$dens <- ifelse(densities$drop_case=="S",densities$dens*1,densities$dens)
conf <- as.data.frame(c(quantile(tmp,c(0.025,0.975))[1],quantile(tmp,c(0.025,0.975))[2],quantile(tmp.2,c(0.025,0.975))[1],quantile(tmp.2,c(0.025,0.975))[2]))
colnames(conf) <- "intervals"
conf$drop_case <- c(rep("B",2),rep("S",2))
conf$length <- rep(1000,4)
Now here i am trying to extract the values inside the densities, as was noted in the linked posts
Find data points in densities
val.tmp <- rep(0,4)
val.tmp.2 <- rep(0,4)
for (i in 1:4) {
x.here <- densities$loc
y.here <- densities$dens
your.number<- conf$intervals[i]
pos.tmp <- which(abs(x.here-your.number)==min(abs(x.here-your.number)))
val.tmp[i] <- x.here[pos.tmp]
val.tmp.2[i] <- y.here[pos.tmp]
}
conf$positions <- val.tmp
conf$length <- val.tmp.2
conf$length <- ifelse(conf$drop_case=="B",conf$length*-1,conf$length)
conf$length <- ifelse(conf$drop_case=="S",conf$length*1,conf$length)
ggplot(densities,aes(dens, loc, fill = factor(drop_case)))+
geom_polygon()+
scale_x_continuous(breaks = 0, name = info$Name)+
ylab('Estimator Density') +
theme(axis.title.x = element_blank())+
geom_point(data = conf, aes(x = positions, y = length, fill = factor(drop_case), group = factor(drop_case))
,shape = 21, colour = "black", show.legend = FALSE)
Then unfortuantely I am facing the following, the points are not mapped on the densities but are rather mapped on the plane.