Measuring Visual Complexity of Cluster-Based Visualizations
B. Duffy, A. Dasgupta, R. Kosara, S. Walton, M. Chen

TL;DR
This paper introduces a quantitative method to measure the visual complexity of scatter plots and parallel coordinates by modeling it as visual uncertainty, using Allen's interval algebra and primitive cluster cases.
Contribution
It proposes a novel algorithm for estimating visual complexity based on topological properties and extends it to k-cluster visualizations, validated against human subjective scores.
Findings
The scoring scheme aligns well with human subjective assessments.
The method effectively quantifies visual complexity in cluster-based visualizations.
The approach generalizes from 2-cluster to k-cluster visualizations.
Abstract
Handling visual complexity is a challenging problem in visualization owing to the subjectiveness of its definition and the difficulty in devising generalizable quantitative metrics. In this paper we address this challenge by measuring the visual complexity of two common forms of cluster-based visualizations: scatter plots and parallel coordinatess. We conceptualize visual complexity as a form of visual uncertainty, which is a measure of the degree of difficulty for humans to interpret a visual representation correctly. We propose an algorithm for estimating visual complexity for the aforementioned visualizations using Allen's interval algebra. We first establish a set of primitive 2-cluster cases in scatter plots and another set for parallel coordinatess based on symmetric isomorphism. We confirm that both are the minimal sets and verify the correctness of their members computationally.…
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Taxonomy
TopicsTopological and Geometric Data Analysis · Data Visualization and Analytics · Image Retrieval and Classification Techniques
