How to Make Bubble Charts
Ever since Hans Rosling presented a motion chart to tell his story of the wealth and health of nations, there has been an affinity for proportional bubbles on an x-y axis. This tutorial is for the static version of the motion chart: the bubble chart.
A bubble chart can also just be straight up proportionally sized bubbles, but here we’re going to cover how to create the variety that is like a scatterplot with a third, bubbly dimension.
The advantage of this chart type is that it lets you compare three variables at once. One is on the x-axis, one is on the y-axis, and the third is represented by area size of bubbles. Have a look at the final chart to see what we’re making.
Step 0. Download R
We’re going to use R to do this, so download that before moving on. It’s free and open-source, so you have nothing to lose. Plus it’s a need-to-know-name of 2011, so you might as well get to know it now. You can thank me later.
Step 1. Load the data
Assuming you already have R open, the first thing we’ll do is load the data. We’re examining the same crime data the we did for our last tutorial. I’ve added state population this time around. One note about the data. The crime numbers are actually for 2005, while the populations are for 2008. This isn’t a huge deal since we’re more interested in relative populations than we are the raw values, but keep that in mind.
Okay, moving on. You can download the tab-delimited file here and keep it local, but the easiest way is to load it directly into R with the below line of code:
crime <- read.csv("http://datasets.flowingdata.com/crimeRatesByState2005.tsv", header=TRUE, sep="\t")
You’re telling R to download the data and read it as a comma-delimited file with a header. This loads it as a data frame in the
Step 2. Draw some circles
Now we can get right to drawing circles with the
symbols() command. Pass it values for the x-axis, y-axis, and circles, and it’ll spit out a bubble chart for you.
symbols(crime$murder, crime$burglary, circles=crime$population)
Run the line of code above, and you’ll get this:
Circles incorrectly sized by radius instead of area. Large values appear much bigger.
All done, right? Wrong. That was a test. The above sizes the radius of the circles by population. We want to size them by area. The relative proportions are all out of wack if you size by radius.
Step 3. Size the circles correctly
To size radiuses correctly, we look to the equation for area of a circle:
Area of circle = πr2
In this case area of the circle is population. We want to know r. Move some things around and we get this:
r = √(Area of circle / π)
Substitute population for the area of the circle, and translate to R, and we get this:
radius <- sqrt( crime$population/ pi ) symbols(crime$murder, crime$burglary, circles=radius)
Circles correctly sized by area, but the range of sizes is too much. The chart is cluttered and unreadable.
Yay. Properly scaled circles. They’re way too big though for this chart to be useful. By default,
symbols() sizes the largest bubble to one inch, and then scales the rest accordingly. We can change that by using the
inches argument. Whatever value you put will take the place of the one-inch default. While we’re at it, let’s add color and change the x- and y-axis labels.
symbols(crime$murder, crime$burglary, circles=radius, inches=0.35, fg="white", bg="red", xlab="Murder Rate", ylab="Burglary Rate")
Notice we use
fg to change border color,
bg to change fill color. Here’s what we get:
Scale the circles to make the the chart more readable, and use the
bg arguments to change colors.
Now we’re getting somewhere.
By the way, you can make a chart with other shapes too with
symbols(). You can make squares, rectangles, thermometers, boxplots, and stars. They take different arguments than the circle. The squares, for example, are sized by the length of a side. Again, make sure you size them appropriately.
Here’s what squares look like, using the below line of code.
symbols(crime$murder, crime$burglary, squares=sqrt(crime$population), inches=0.5)
You can use squares sized by area instead of circles, too.
Let’s stick with circles for now.
Step 4. Add labels
As it is, the chart shows some sense of distribution, but we don’t know which circle represents each state. So let’s add labels. We do this with
text(), whose arguments are x-coordinates, y-coordinates, and the actual text to print. We have all of these. Like the bubbles, the x is murders and the y is burglaries. The actual labels are state names, which is the first column in our data frame.
With that in mind, we do this:
text(crime$murder, crime$burglary, crime$state, cex=0.5)
cex argument controls text size. It is 1 by default. Values greater than one will make the labels bigger and the opposite for less than one. The labels will center on the x- and y-coordinates.
Here’s what it looks like.
Add labels so you know what each circle represents.
Step 5. Clean up
Finally, as per usual, I clean up in Adobe Illustrator. You can mess around with this in R, if you like, but I’ve found it’s way easier to save my file as a PDF and do what I want with Illustrator. I uncluttered the state labels to make them more readable, rotated the y-axis labels, so that they’re horizontal, added a legend for population, and removed the outside border. I also brought Georgia to the front, because most of it was hidden by Texas.
Here’s the final version. Click the image to see it in full.
And there you go. Type in
?symbols in R for more plotting options. Go wild.
For more examples, guidance, and all-around data goodness like this, buy Visualize This, the new FlowingData book.
Want more visualization goodness? Become a member and learn about tools and process.Join Now
More Tutorials See All →
Voronoi Diagram and Delaunay Triangulation in R
deldir package by Rolf Turner makes the calculations and plotting straightforward, with a few lines of code.
How to Make Gridded Maps
For when your geographic data is evenly spread rather than aggregated by government boundaries.
How to Make a Semicircle Plot in R
It’s the half cousin of the bubble plot with less overlap and more straight edges.