Evaluating the Use of Uncertainty Visualisations forImputations of Data Missing At Random in Scatterplots
IEEE Trans. Visualization & Comp. Graphics (Proc. INFOVIS) 2022Abstract
Most real-world datasets contain missing values yet most exploratory data analysis (EDA) systems only support visualising data points with complete cases. This omission may potentially lead the user to biased analyses and insights. Imputation techniques can help estimate the value of a missing data point, but introduces additional uncertainty. In this work, we investigate the effects of visualising imputed values in charts using different ways of representing data imputations and imputation uncertainty—no imputation, mean,95% confidence intervals, probability density plots, gradient intervals, and hypothetical outcome plots. We focus on scatterplots, which is a commonly used chart type, and conduct a crowdsourced study with 202 participants. We measure users’ bias and precision in performing two tasks—estimating average and detecting trend—and their self-reported confidence in performing these tasks. Our results suggest that, when estimating averages, uncertainty representations may reduce bias but at the cost of decreasing precision.When estimating trend, only hypothetical outcome plots may lead to a small probability of reducing bias while increasing precision.Participants in every uncertainty representation were less certain about their response when compared to the baseline. The findings point towards potential trade-offs in using uncertainty encodings for datasets with a large number of missing values. This paper and the associated analysis materials are available at: https://osf.io/q4y5r/
Citation
BibTeX
@article{uncertainty-vis-for-imputations-2022, title = {Evaluating the Use of Uncertainty Visualisations for Imputations of Data Missing At Random in Scatterplots}, author = {Sarma, Abhraneel and Guo, Shunan and Hoffswell, Jane and Rossi, Ryan and Du, Fan and Koh, Eunyee and Kay, Matthew}, year = 2023, journal = {IEEE Transactions on Visualization and Computer Graphics}, volume = 29, number = 1, pages = {602--612}, doi = {10.1109/TVCG.2022.3209348} }