G
Geoff Cumming
Researcher at La Trobe University
Publications - 101
Citations - 9726
Geoff Cumming is an academic researcher from La Trobe University. The author has contributed to research in topics: Confidence interval & Statistical hypothesis testing. The author has an hindex of 35, co-authored 100 publications receiving 8677 citations. Previous affiliations of Geoff Cumming include University of Melbourne & Monash University.
Papers
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Journal ArticleDOI
The New Statistics Why and How
TL;DR: An eight-step new-statistics strategy for research with integrity is described, which starts with formulation of research questions in estimation terms, has no place for NHST, and is aimed at building a cumulative quantitative discipline.
Book
Understanding the New Statistics: Effect Sizes, Confidence Intervals, and Meta-Analysis
TL;DR: The ESCI for the Normal and t Distributions, and values of z and t are presented in this article, along with a discussion of the ESCI Modules and their use in practice.
Journal ArticleDOI
Inference by eye: confidence intervals and how to read pictures of data.
Geoff Cumming,Sue Finch +1 more
TL;DR: 7 rules of eye are proposed to guide the inferential use of figures with error bars and include guidelines for inferential interpretation of the overlap of CIs on independent group means.
Journal ArticleDOI
A primer on the understanding, use, and calculation of confidence intervals that are based on central and noncentral distributions
Geoff Cumming,Sue Finch +1 more
TL;DR: In this article, the authors discuss four reasons for promoting use of confidence intervals: they are readily interpretable, are linked to familiar statistical significance tests, can encourage meta-analytic thinking, and give information about precision.
Journal ArticleDOI
Researchers misunderstand confidence intervals and standard error bars.
TL;DR: Results suggest that many leading researchers have severe misconceptions about how error bars relate to statistical significance, do not adequately distinguish CIs and SE bars, and do not appreciate the importance of whether the 2 means are independent or come from a repeated measures design.