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 The deviations show how spread out the data are about the mean. A positive deviation occurs when the data value exceeds the mean, whereas a negative deviation occurs when the data value is less than the mean. If the deviations are added, the sum is always zero. So one cannot simply add the deviations to get the data spread. By squaring the deviations, the numbers are made positive; thus, their sum will also be positive.
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Apart from the measures of central tendency, distribution, outliers, and the changing characteristics of data with time, an important characteristic of any data set is its variation or spread. In some data sets, the data values are concentrated closely near the mean; in others, the data values are more widely spread out from the mean.
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WheelCon: A Wheel Control-Based Gaming Platform for Studying Human Sensorimotor Control
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Variance and Distribution Models for Steering Tasks.

Michael Wang1, Hang Zhao2, Xiaolei Zhou3

  • 1University of Maryland and Stony Brook University, College Park and Stony Brook, MD and NY, USA.

Proceedings of the ACM Symposium on User Interface Software and Technology. ACM Symposium on User Interface Software and Technology
|February 28, 2022
PubMed
Summary
This summary is machine-generated.

This study introduces models predicting movement time (MT) variance and distribution in steering tasks based on the index of difficulty (ID). Findings show MT variance relates quadratically to ID, improving prediction accuracy beyond the standard steering law.

Keywords:
Steering lawprobabilistic modeling

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Area of Science:

  • Human-Computer Interaction
  • Cognitive Psychology
  • Motor Control

Background:

  • The steering law describes a linear relationship between movement time (MT) and index of difficulty (ID) in steering tasks.
  • Existing models do not account for the variance or distribution of MT in relation to ID.

Purpose of the Study:

  • To propose and evaluate models for predicting the variance and distribution of MT based on ID for steering tasks.
  • To advance MT prediction from point estimates to variance and distribution estimates.

Main Methods:

  • Proposed a quadratic variance model relating MT variance to ID.
  • Empirically evaluated the quadratic variance model against linear and constant models using new and existing datasets.
  • Assessed six distribution types (e.g., Gamma, Lognormal, Gaussian) for predicting MT distribution given ID.

Main Results:

  • The quadratic variance model explained 78-97% of the observed MT variance, outperforming other models.
  • Positively skewed distributions (Gamma, Lognormal, ExGaussian, Extreme Value) outperformed symmetric distributions (Gaussian, truncated Gaussian) for MT distribution prediction.
  • Gamma distribution showed slightly superior performance among the skewed distributions.

Conclusions:

  • The quadratic variance model accurately predicts MT variance in steering tasks.
  • Incorporating variance and distribution predictions offers a more comprehensive understanding of steering behavior and quantifies MT prediction uncertainty.