Radar Graphs Explained

Figure 1: Revenue by Sales Channel (Radar Graph)
The quantitative scales that run along the axes are generally arranged to begin in the center with the lowest value and extend toward the outside with increasing values. The lines that connect the individual values on each axis form a polygon, which is sometimes filled in with color. The data displayed in Figure 1 would usually be shown as a bar graph, as seen in Figure 2. Take a moment to compare the relative ease with which the two graphs can be read. Although the radar graph certainly looks interesting - much cooler than the more familiar bar graph - it takes longer to compare the sales of the various sales channels. Positions along a quantitative scale are much easier to compare when they are laid out linearly along a single vertical or horizontal axis. Also, in a case like this when additional meaning can be displayed by ranking the items, a bar graph supports this nicely, but a radar graph does not because it isn't clear where it begins and where it ends or whether it should be read clockwise or counterclockwise.

Figure 2: Revenue by Sales Channel (Bar Graph)
Potential Justifications for Using a Radar Graph
Radar graphs are more difficult to read than bar and line graphs, so you should avoid them except in circumstances when they offer clear advantages that offset the disadvantages. Most people use them gratuitously, but here are three reasons that I've either heard or personally considered as potential justifications for using them:
- The data consists of multiple measures that require different quantitative scales, which a bar graph cannot accommodate.
- The objective of the graph is to assess the symmetry of the values rather than to compare their magnitudes.
- The data fits a circular display because it is intuitively circular in nature or by convention.
The Merits of Each Claim
By definition, a radar graph may have different quantitative scales along each of its axes, although many software products require that all the axes share the same scale. Assuming that your software supports multiple scales in a single graph,if you wanted to compare several competing companies, you could profile them using measures such as the following: annual revenue, stock price, annual profit percentage, number of employees and customer satisfaction. The first two measures both involve money, but the huge difference in revenue amounts and stock prices would prevent you from using a common quantitative scale. The number of employees is a count, profit is expressed as a percentage, and customer satisfaction is probably measured using a rating scale (e.g., 1 to 5). Figure 3 illustrates how a radar graph might handle this challenge for the comparison of five companies.

Figure 3: Competitor Profiles (Radar Graph)
If you find this graph easy to read, you have a talent that I sorely lack. You can imagine how completely unreadable it would be if the polygons profiling each of the companies were filled in with color. My answer to this particular data display challenge would be to construct five bar graphs, one for each measure (revenue, profit and so on), and either place them side by side with the bars running horizontally or one above the other with the bars running vertically. This would enable a simple comparison of all companies for each measure as well as all measures for a single company. There are better ways to display multiple measures with different scales than a radar graph.
One of the problems with radar graphs is that we tend to prefer polygons with symmetrical shapes. In Figure 3, the polygons representing companies C and E are more symmetrical than the others and are thus more appealing, whether consciously or not. One of the justifications for the use of radar graphs tries to take advantage of this tendency by using them when symmetry in the data is what you're looking for above all else. Try to imagine that you are comparing resorts in preparation for a long-awaited vacation, and you've decided that you care more that the resort is balanced in all its features (for example, price, room quality, restaurant quality, available activities and service) than that it rates higher overall than the others. If you use a five-point rating system for each feature and compare a few resorts using a radar graph, you should be able to see which has the most symmetrical set of ratings. My biggest objection to this justification for radar graphs is that you almost never care more about something being more well rounded (symmetrical) than you care about the magnitude of the ratings. A resort that consistently rates poorly in all areas is certainly not better than one that rates exceptionally well in all areas but one. Even if you did care primarily about symmetry, this is easy and a lot less messy to see on a bar graph as a series of bars of approximately the same length.










Be the first to comment on this post using the section below.