Observed Confidence Levels

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A01=Alan M. Polansky
advanced statistical testing applications
Alternative Hypothesis H1
approximation
Aransas National Wildlife Refuge
Asymptotic Accuracy
Author_Alan M. Polansky
bootstrap
Bootstrap Estimates
Bootstrap Percentile Method
Category=PBT
Category=PS
Confidence Region
Cpk Process Capability Index
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Estimated Factor Effects
estimates
Excess Mass
Flower Pairs
generalized linear models
Germination Index
hypothesis comparison
interval
Kernel Density Estimate
Local Constant Estimator
Local Linear
Local Polynomial
Local Polynomial Estimator
method
Multiple Comparison Techniques
multivariate analysis
Nonparametric Density Estimation
nonparametric statistics
normal
Null Hypothesis H0
parameter
percentile
Percentile Method
region
Regression Model
Sample Covariance Matrix
Scalar Parameter Case
space
statistical inference methods
Studentized Method
survival analysis techniques
Theoretical Critical Points

Product details

  • ISBN 9780367388423
  • Weight: 453g
  • Dimensions: 156 x 234mm
  • Publication Date: 19 Sep 2019
  • Publisher: Taylor & Francis Ltd
  • Publication City/Country: GB
  • Product Form: Paperback
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Illustrating a simple, novel method for solving an array of statistical problems, Observed Confidence Levels: Theory and Application describes the basic development of observed confidence levels, a methodology that can be applied to a variety of common multiple testing problems in statistical inference. It focuses on the modern nonparametric framework of bootstrap-based estimates, allowing for substantial theoretical development and for relatively simple solutions to numerous interesting problems.

After an introduction, the book develops the theory and application of observed confidence levels for general scalar parameters, vector parameters, and linear models. It then examines nonparametric problems often associated with smoothing methods, including nonparametric density estimation and regression. The author also describes applications in generalized linear models, classical nonparametric statistics, multivariate analysis, and survival analysis as well as compares the method of observed confidence levels to hypothesis testing, multiple comparisons, and Bayesian posterior probabilities. In addition, the appendix presents some background material on the asymptotic expansion theory used in the book.

Helping you choose the most reliable method for a variety of problems, this book shows how observed confidence levels provide useful information on the relative truth of hypotheses in multiple testing problems.

Polansky, Alan M.

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