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Statistics with R
A Beginner's Guide

Second Edition
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November 2022 | 448 pages | SAGE Publications Ltd
Statistics is made simple with this award-winning guide to using R and applied statistical methods. 

With a clear step-by-step approach explained using real world examples, learn the practical skills you need to use statistical methods in your research from an expert with over 30 years of teaching experience. With a wealth of hands-on exercises and online resources created by the author, practice your skills using the data sets and R scripts from the book with detailed screencasts that accompany each script.
 
This book is ideal for anyone looking to:
• Complete an introductory course in statistics
• Prepare for more advanced statistical courses
• Gain the transferable analytical skills needed to interpret research from across the social sciences
• Learn the technical skills needed to present data visually
• Acquire a basic competence in the use of R and RStudio. 

This edition also includes a gentle introduction to Bayesian methods integrated throughout.

The author has created a wide range of online resources, including: over 90 R scripts, 36 datasets, 37 screen casts, complete solutions for all exercises, and 130 multiple-choice questions to test your knowledge. 
 
 
Chapter 1: Introduction and R Instructions
Basic Terminology

 
Data: Qualitative or Quantitative

 
Data: Cross-Sectional or Longitudinal

 
Descriptive Statistics

 
Probability

 
Statistics: Estimation and Inference

 
 
Chapter 2: Descriptive Statistics: Tabular and Graphical Methods
Methods of Summarizing and Displaying Qualitative Data

 
Methods of Summarizing and Displaying Quantitative Data

 
Cross Tabulations and Scatter Plots

 
 
Chapter 3: Descriptive Statistics: Numerical Methods
Measures of Central Tendency

 
Measures of Location

 
Exploratory Data Analysis: The Box Plot Display

 
Measures of Variability

 
The z-Score: A Measure of Relative Location

 
Measures of Association: The Bivariate Case

 
The Geometric Mean

 
 
Chapter 4: Introduction to Probability
Some Important Definitions

 
Counting Rules

 
Assigning Probabilities

 
Events and Probabilities

 
Probabilities of Unions and Intersections of Events

 
Conditional Probability

 
Bayes' Theorem and Events

 
 
Chapter 5: Discrete Probability Distributions
The Discrete Uniform Probability Distribution

 
The Expected Value and Standard Deviation of a Discrete Random Variable

 
The Binomial Probability Distribution

 
The Poisson Probability Distribution

 
The Hypergeometric Probability Distribution

 
The Hypergeometric Probability Distribution: The General Case

 
Bayes' Theorem and Discrete Random Variables

 
 
Chapter 6: Continuous Probability Distributions
Continuous Uniform Probability Distribution

 
Normal Probability Distribution

 
Exponential Probability Distribution

 
Optional Material: Derivation of the Cumulative Exponential Probability Func- tion

 
Bayes' Theorem and Continuous Random Variables

 
 
Chapter 7: Point Estimation and Sampling Distributions
Populations and Samples

 
The Simple Random Sample

 
The Sample Statistic: x, s, and p

 
The Sampling Distribution of x

 
The Sampling Distribution of p

 
Some Other Commonly Used Sampling Methods

 
Bayes' Theorem: Approximate Bayesian Computation

 
 
Chapter 8: Confidence Interval Estimation
Interval Estimate of µ When σ Is Known

 
Interval Estimate of µ When σ Is Unknown

 
Sample Size Determination in the Case of µ

 
Interval Estimate of p

 
Sample Size Determination in the Case of p

 
Bayes’ Theorem: Confidence Intervals or Credible Intervals

 
 
Chapter 9: Hypothesis Tests: Introduction, Basic Concepts, and an Example
 
Chapter 10: Hypothesis Tests about Means and Proportions: Applications
The Lower-Tail Hypothesis Test about μ: σ Is Known

 
The Two-Tail Hypothesis Test about μ: σ Is Known

 
The Upper-Tail Hypothesis Test about μ: σ Is Unknown

 
The Two-Tail Hypothesis Test about μ: σ is Unknown

 
Hypothesis Tests about p

 
Calculating the Probability of a Type II Error: β

 
Adjusting the Sample Size to Control the Size of β

 
Bayes’ Theorem and an Inferential Approach to p

 
 
Chapter 11: Comparisons of Means and Proportions
The Difference between μ1 and μ2: Independent Samples

 
The Difference between μ1 and μ2: Paired Samples

 
The Difference between p1 and p2: Independent Samples

 
Bayes’ Theorem and the Difference between p1 and p2

 
 
Chapter 12: Simple Linear Regression
Simple Linear Regression: The Model

 
The Estimated Regression Equation

 
Goodness of Fit: The Coefficient of Determination, r2

 
The Hypothesis Test about β1

 
Alternative Approaches to Testing Significance

 
So Far, We Have Tested Only b1. Will We Also Test b0?

 
Assumptions: What Are They?

 
Assumptions: How Are They Validated?

 
Optional Material: Derivation of the Expressions for the Least-Squares Estimates of β0 and β1

 
Bayes’ Theorem: Using Stan to Estimate the Relationship between Two Variables

 
 
Chapter 13: Multiple Regression
Simple Linear Regression: A Reprise

 
Multiple Regression: The Model

 
Multiple Regression: The Multiple Regression Equation

 
The Estimated Multiple Regression Equation

 
Multiple Regression: The 2 Independent Variable Case

 
Assumptions: What Are They? Can We Validate Them?

 
Tests of Significance: The Overall Regression Model

 
Tests of Signicance: The Independent Variables

 
There Must Be An Easier Way Than This, Right?

 
Using the Estimated Regression Equation for Prediction

 
Independent Variable Selection: The Best-Subsets Method

 
Logistic Regression: The Zero-One Dependent Variable

 
Bayes' Theorem: Stan and Multiple Regression Analysis

 

This book is a treasure for both instructors and students. It is written by a master, award-winning teacher with an unparalleled expertise of getting difficult concepts across in a deceptively simple fashion. Written in clear functional English, it both teaches the usual applied statistical methods, as well as provides a gentle introduction to Bayesian methods throughout the book. This is, in essence, more of a new book than just a new edition of an existing one. However, the features that made the first edition so successful have been retained: a student needs only basic algebra to understand the conceptual formulations that are illustrated with hands-on real-life examples that will appeal to students and motivate them to understand the importance of statistics in their daily lives. 

Swati Mukerjee
Professor of Economics at Bentley University

Introduction to statistics is a busy field, and Stinerock explains the subject in a careful and friendly manner. The inclusion of Bayesian methods in the second edition is an important contribution — when it is encountered at the beginning of the statistical journey, it allows the reader to appreciate the richness of the Bayesian approach without dealing with the analytical and computational complexities of the subject.

Eric Novik
Founder and CEO of Generable Inc. and Research Scientist at NYU Steinhardt

This book is a wonderful primer for learning both statistics and introductory R programming. It is clearly written, provides straightforward explanations of traditional and Bayesian methods, has a lot of supporting material for instructors and students including numerous practice data sets and solved exercises. 

Saroja Subrahmanyan
Professor of Marketing, School of Economics and Business Administration, Saint Mary's College of California

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