Testing For Normality
By H. Thode. 2002
481 citations recorded by the source corpus.
Subfields: Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/3bd717c075135e9ef855a1d5b9eb52a0587cc0ff
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
- Matthew D. Parno
- Tarek Moselhy
- Alessio Spantini
- Youssef M. Marzouk
- Heike Hofmann
- Zhengjun Zhang
- Joanna TarasiNska
- Georg M. Goerg
Citations in the corpus
- Unraveling the diverse nature of service quality in a sharing economy: A social exchange theory perspective of Airbnb accommodation (2017, unknown): “The results provided in Appendix B show that univariate normality of the dataset should not be considered as an issue, since both skewness and kurtosis were within acceptable limits for all indicators as proposed in the literature (Thode, 2002).”
- Quotient correlation: A sample based alternative to Pearson’s correlation (2008, methodology): “These procedures are summarized in books by Cromwell, Labys and Terraza (1994), Cromwell, Hannan, Labys and Terraza (1994), Kanji (1999) and Thode (2002), among others.”
- Normalization of the Kolmogorov–Smirnov and Shapiro–Wilk tests of normality (2015, background): “A review of techniques for solving such problems can be found, for example, in Thode (2002).”
- An introduction to sampling via measure transport (2016, methodology): “t is only approximate, then the pushforward samples will not have independent and standard normal components, and one can quantify their deviation from such normality using standard statistical tests [86]. 4.3 Computing the inverse map Up to now, we have shown how to compute the triangular inverse t”
- Lambert W random variables—a new family of generalized skewed distributions with applications to risk estimation (2009, methodology): “For Gaussian input various tests are available [Jarque–Bera, Shapiro–Wilk, among others; see Thode (2002)], for other distributions a Kolmogorov–Smirnov test can be used.6 5.2.1.”
- Variations of Q–Q Plots: The Power of Our Eyes! (2015, background): “In so-called de-trended Q-Q plots (Thode, 2002, p. 25–26) the y axis is changed to show the difference between theoretical and sample quantiles.”
- Normalization of Shapiro-Wilk test with known mean (2014, background): “In literature, this test is recommended as very powerful (Thode, 2002; Razali and Wah, 2011) for the null hypothesis that a random variable X is normally distributed with unknown parameters.”