A chord diagram is a graphical method of displaying the inter-relationships between data in a matrix. The data are arranged radially around a circle with the relationships between the data points typically drawn as arcs connecting the data.
The format can be aesthetically pleasing, making it a popular choice in the world of data visualization.
The primary use of chord diagrams is to show the flows or connections between several entities (called nodes). Each entity is represented by a fragment (often colored or pattered) along the circumference of the circle. Arcs are drawn between entities to show flows (and exchanges in economics). The thickness of the arc is proportional to the significance of the flow.
Chord diagrams get their name from terminology used in geometry. A chord of a circle is a geometric line segment whose endpoints both lie on the circle. Chord diagrams are also known as radial network diagrams and may sometimes be referred to as a type of circular layout.
Hierarchical edge bundlingEdit
While a small amount of data could be represented in a circular diagram using straight lines to show the interconnections, a diagram featuring numerous lines would quickly become illegible. To reduce the visual complexity, chord diagrams employ a technique called hierarchical edge bundling.
Chord diagrams are useful for showing relationships between entities and their relative magnitudes in comparison to alternative arcs. As a result, chord diagrams are popular in migration studies, economic flows, and genome studies. They have also been used to highlight unexplored relationships to help address the problem of filter bubbles.
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- Tintarev, Nava; Rostami, Shahin; Smyth, Barry (2018-04-09). "Knowing the unknown: visualising consumption blind-spots in recommender systems". Proceedings of the 33rd Annual ACM Symposium on Applied Computing. SAC '18. Pau, France: Association for Computing Machinery: 1396–1399. doi:10.1145/3167132.3167419. hdl:10197/10165. ISBN 978-1-4503-5191-1. S2CID 49564184.
- Hierarchical Edge Bundling is the technique by which the lines that connect nodes are grouped together to reduce visual clutter.