2014
DOI: 10.1016/j.jvlc.2013.08.006
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A survey of Euler diagrams

Abstract: Euler diagrams visually represent containment, intersection and exclusion using closed curves. They first appeared several hundred years ago, however, there has been a resurgence in Euler diagram research in the twenty-first century. This was initially driven by their use in visual languages, where they can be used to represent logical expressions diagrammatically. This work lead to the requirement to automatically generate Euler diagrams from an abstract description. The ability to generate diagrams has accel… Show more

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Cited by 53 publications
(37 citation statements)
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References 93 publications
(115 reference statements)
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“…Considerable efforts have been made to produce algorithms for size-proportional Euler diagrams [29, 25], as also demonstrated by a survey on Euler diagrams [24]. Yet, if the task is to judge the cardinalities of intersections, Euler and Venn diagrams are not a good choice, since they use area to encode quantitative values, which is shown to be inferior to, e.g., position [17, 13].…”
Section: Related Workmentioning
confidence: 99%
“…Considerable efforts have been made to produce algorithms for size-proportional Euler diagrams [29, 25], as also demonstrated by a survey on Euler diagrams [24]. Yet, if the task is to judge the cardinalities of intersections, Euler and Venn diagrams are not a good choice, since they use area to encode quantitative values, which is shown to be inferior to, e.g., position [17, 13].…”
Section: Related Workmentioning
confidence: 99%
“…An individual set is typically bounded by a closed curve called a contour , and an intersection among multiple sets is represented by their overlap. Various techniques have been developed to automate the layout design and color assignment of Euler diagrams [Rod14, SA08, RD10]. However, conventional techniques for drawing Euler diagrams and their variants are limited to static cases, and thus they fail to directly convey details about the dynamic transitions of sets.…”
Section: Related Workmentioning
confidence: 99%
“…Actually realising the drawing in an aesthetic way is a further challenge. Both of these problems have seen a lot of interest from computer-scientists and mathematicians and sophisticated algorithms have been developed [43,46]. Here, we have defined the layout for rectangular boxes with a relatively simple declarative model, and left both the problems of determining feasibility and (if possible) layout to the solver.…”
Section: Ultra-compact Grid Layoutmentioning
confidence: 99%