On the Probability of Observing Misleading Statistical Evidence
By R. Royall. 2000
239 citations recorded by the source corpus.
Subfields: Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/8231885ab92d11d0a3bc31a9f645d24d33e220f0
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Statistics and Probability
- Felix D. Schönbrodt
- Peter D. Grünwald
- Eric-Jan Wagenmakers
- Tsung-Shan Tsou
- Wouter M. Koolen
- Rianne de Heide
- John K. Kruschke
- D. Navarro
Citations in the corpus
- NFI-FRITS: A forensic speaker recognition database and some first experiments (2014, background): “Sometimes the proportion of non-target trials with ` > 0 is referred to as the ‘misleading evidence’ [26], but of course for calibrated ` this is just the equal error rate E=.”
- Bayes factor design analysis: Planning for compelling evidence (2016, background): “and the probability of misleading evidence are conceptually distinct, but practically tightly related properties of a research design (Royall, 2000), as in general higher evidential thresholds will lead to lower rates of misleading evidence (Blume, 2008; Schönbrodt et al.”
- Safe Testing (2019, background): “For such s-values that are really simple-H0-based Bayes factors, Proposition 1 reduced to the well-known universal bound for likelihood ratios that has been rediscovered many times (see Royall (2000) for an overview).”
- Interpreting statistical evidence by using imperfect models: robust adjusted likelihood functions (2003, background): “…samples the probability ofmisleading evidence,P{L.θ/=L.θ0/ k}, as a function of θ, is approximated by the bump function, Φ{−c=2 − ln.k/=c}, where k is any constant greater than 1, Φ is the standard normal distribution function and c is proportional to the distance between θ and θ0 (Royall, 2000).”