Supplemental material
Open access
6,730
Views
17
CrossRef citations to date
0
Altmetric
Supplementing or Replacing p
Blending Bayesian and Classical Tools to Define Optimal Sample-Size-Dependent Significance Levels
Mark Andrew GannonInstitute of Mathematics and Statistics, University of São Paulo, São Paulo, Brazil; Correspondence[email protected]
View further author information
, View further author information
Carlos Alberto de Bragança PereiraInstitute of Mathematics and Statistics, University of São Paulo, São Paulo, Brazil; ;Instituto de Matemática Aplicada, Universidade Federal de Mato Grosso do Sul, Campo Grande, Brazil; View further author information
& Adriano PolpoDepartment of Statistics, Federal University of São CarlosView further author information
Pages 213-222
|
Received 13 Mar 2018, Accepted 23 Aug 2018, Published online: 20 Mar 2019
Related Research Data
Bayes Factors
Source:
Informa UK Limited
What does the proof of Birnbaum’s theorem prove?
Source:
The Institute of Mathematical Statistics and the Bernoulli Society
On the Foundations of Statistical Inference
Source:
Informa UK Limited
Adaptative significance levels using optimal decision rules: Balancing by weighting the error probabilities
Source:
Institute of Mathematical Statistics
Pardon E. Tillinghast. The Specious Past: Historians and Others. (Addison-Wesley Series in History.) Reading, Mass.: Addison-Wesley Publishing Company. 1972. Pp. vii, 198. $2.75
Source:
Oxford University Press (OUP)
Inference for a Bernoulli Process (a Bayesian View)
Source:
Informa UK Limited
Redefine statistical significance
Source:
Springer Science and Business Media LLC
A New Proof of the Likelihood Principle
Source:
University of Chicago Press
Bayes Factors
Source:
Informa UK Limited
Inference for a Bernoulli Process (a Bayesian View)
Source:
Informa UK Limited
A comment on D. V. Lindley's statistical paradox
Source:
Oxford University Press (OUP)
On the Birnbaum Argument for the Strong Likelihood Principle
Source:
The Institute of Mathematical Statistics
Avoiding Model Selection in Bayesian Social Research
Source:
JSTOR
Sequential Trials, Sequential Analysis and the Likelihood Principle
Source:
Informa UK Limited
Some Tests of Significance, Treated by the Theory of Probability
Source:
Cambridge University Press (CUP)
Moving to a World Beyond “p < 0.05”
Source:
Informa UK Limited
Bayes Factors
Source:
Informa UK Limited
Sequential Trials, Sequential Analysis and the Likelihood Principle
Source:
Informa UK Limited
Testing Precise Hypotheses
Source:
The Institute of Mathematical Statistics
Blending Bayesian and Classical Tools to Define Optimal Sample-Size-Dependent Significance Levels
Source:
Taylor & Francis
Analyzing data: Sanctification or detective work?
Source:
American Psychological Association (APA)
MENDELIAN PROPORTIONS IN A MIXED POPULATION.
Source:
American Association for the Advancement of Science (AAAS)
On the problems of the most efficient tests of statistical hypotheses.
Source:
The Royal Society
Bayes Factors
Source:
Informa UK Limited
A comment on D. V. Lindley's statistical paradox
Source:
Oxford University Press (OUP)
Bayes Factors
Source:
Informa UK Limited
On the problems of the most efficient tests of statistical hypotheses.
Source:
The Royal Society
The earth is round (p < .05)
Source:
American Psychological Association (APA)
The ASA's Statement on p-Values: Context, Process, and Purpose
Source:
Informa UK Limited
Editorial
Source:
Informa UK Limited
A Critical Assessment of Null Hypothesis Significance Testing in Quantitative Communication Research
Source:
Oxford University Press (OUP)
A STATISTICAL PARADOX
Source:
JSTOR
A STATISTICAL PARADOX
Source:
JSTOR
Blending Bayesian and Classical Tools to Define Optimal Sample-Size-Dependent Significance Levels
Source:
Taylor & Francis
Related research
People also read lists articles that other readers of this article have read.
Recommended articles lists articles that we recommend and is powered by our AI driven recommendation engine.
Cited by lists all citing articles based on Crossref citations.
Articles with the Crossref icon will open in a new tab.