Type S error rates for classical and Bayesian single and multiple comparison procedures
By Andrew Gelman, Francis Tuerlinckx. Computational statistics (Zeitschrift), 2000
330 citations recorded by the source corpus.
Subfields: Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/20e06e571827d881f6b2544340e1b97910df84e3
How researchers see this paper
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In Statistics and Probability
- Andrew Gelman
- Matthew Stephens
- Shinichi Nakagawa
- Jennifer L. Hill
- Ian G. Jamieson
- R. Laws
- C. Grueber
- J. Carlin
Citations in the corpus
- The Connection Between Varying Treatment Effects and the Crisis of Unreplicable Research (2015, background): “First, uncertainty: when studying small effects, it is very possible for a large proportion of statistically significant findings to be in the wrong direction as well as be gross overestimates of the magnitude of the underlying effect (Gelman and Tuerlinckx, 2000).”
- Beyond Power Calculations (2014, positive): “We frame our calculations not in terms of Type 1 and Type 2 errors but rather Type S (sign) and Type M (magnitude) errors, which relate to the probability that claims with confidence have the wrong sign or are far in magnitude from underlying effect sizes (Gelman & Tuerlinckx, 2000).”
- False discovery rates: a new deal (2016, background): “Along the same lines, Gelman and co-workers (Gelman and Tuerlinckx, 2000; Gelman and others, 2012) suggest focusing on “type S errors,” meaning errors in sign, rather than the more traditional type I errors.”
- Multimodel inference in ecology and evolution: challenges and solutions (2011, background): “It should be borne in mind, however, that assigning the incorrect sign to a weak parameter estimate is a possibility in any regression (Gelman & Tuerlinckx, 2000), and further research as to the effects of model averaging on this type of error would be useful.”
- Why We (Usually) Don't Have to Worry About Multiple Comparisons (2009, background): “These are both examples of what is referred to as “Type S” (sign) errors (Gelman and Tuerlinckx, 2000).”