Introduction to Statistical Inference and Its Applications with R

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A01=Michael W. Trosset
advanced statistical inference with R
ANOVA Table
Author_Michael W. Trosset
Bivariate Normal Distribution
Bivariate Normal Population
bootstrap
Category=PBT
Concentration Ellipse
Continuous Random Variable
Cumulative Distribution Function
data analysis
Data Set
Discrete Random Variable
Empirical Distribution
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
Family Therapy Treatment
Interquartile Range
Kernel Density Estimates
Michael W. Trosset
Normal Probability Plot
Null Hypothesis
Orienteering Time
parametric inference
Pearson's Product Moment Correlation
Pearson’s Product Moment Correlation
plug-in principle
Pooled Sample Variance
Population Median
Probability Density Function
R
Random Variable
random variable analysis
regression diagnostics
Sample Interquartile Range
Sample Regression Line
sample size determination
Scatter Diagram
simulation techniques
simulation-based inference
statistical inference
statistical modeling
Symmetric Random Variable
Test H0

Product details

  • ISBN 9781584889472
  • Weight: 1060g
  • Dimensions: 156 x 234mm
  • Publication Date: 23 Jun 2009
  • Publisher: Taylor & Francis Inc
  • Publication City/Country: US
  • Product Form: Hardback
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Emphasizing concepts rather than recipes, An Introduction to Statistical Inference and Its Applications with R provides a clear exposition of the methods of statistical inference for students who are comfortable with mathematical notation. Numerous examples, case studies, and exercises are included. R is used to simplify computation, create figures, and draw pseudorandom samples—not to perform entire analyses.

After discussing the importance of chance in experimentation, the text develops basic tools of probability. The plug-in principle then provides a transition from populations to samples, motivating a variety of summary statistics and diagnostic techniques. The heart of the text is a careful exposition of point estimation, hypothesis testing, and confidence intervals. The author then explains procedures for 1- and 2-sample location problems, analysis of variance, goodness-of-fit, and correlation and regression. He concludes by discussing the role of simulation in modern statistical inference.

Focusing on the assumptions that underlie popular statistical methods, this textbook explains how and why these methods are used to analyze experimental data.

Michael W. Trosset is Professor of Statistics and Director of the Indiana Statistical Consulting Center at Indiana University.

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