Introduction to the Practice of Statistics
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Now available with Macmillan’s new online learning tool Achieve, Introduction to the Practice of Statistics, 10th edition, prepares students for the application of statistics in the real world by using current examples and encouraging exploration into data analysis and interpretation. The text enforces statistical thinking by providing learning objectives and linked exercises to help students master core statistics concepts and think beyond the calculations.
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- Höfundar: David S. Moore, George P. McCabe, Bruce A. Craig
- Útgáfa:10
- Útgáfudagur: 26-04-2021
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- Format:ePub
- ISBN 13: 9781319383671
- Print ISBN: 9781319383664
- ISBN 10: 131938367X
Efnisyfirlit
- About this Book
- Cover Page
- Title Page
- Copyright
- Brief Contents
- About the Authors
- Contents
- To Teachers: About This Book
- Preface
- To Students: What Is Statistics?
- Applications
- Data Table Index
- Beyond the Basics Index
- Part I Looking at Data
- Chapter 1 Looking at Data—Distributions
- Introduction
- 1.1 Data
- Key characteristics of a data set
- Section 1.1 Summary
- Section 1.1 Exercises
- 1.2 Displaying Distributions with Graphs
- Categorical variables: Bar graphs and pie charts
- Quantitative variables: Stemplots and histograms
- Histograms
- Examining distributions
- Dealing with outliers
- Time plots
- Section 1.2 Summary
- Section 1.2 Exercises
- 1.3 Describing Distributions with Numbers
- Measuring center: The mean
- Measuring center: The median
- Comparing the mean and the median
- Measuring spread: The quartiles
- The five-number summary and boxplots
- The 1.5 × IQR rule for suspected outliers
- Measuring spread: The standard deviation
- Properties of the standard deviation
- Choosing measures of center and spread
- Changing the unit of measurement
- Section 1.3 Summary
- Section 1.3 Exercises
- 1.4 Density Curves and Normal Distributions
- Density curves
- Measuring center and spread for density curves
- Normal distributions
- The 68–95–99.7 rule
- Standardizing observations
- Normal distribution calculations
- Using the standard Normal table
- Inverse Normal calculations
- Normal quantile plots
- Beyond the Basics: Density estimation
- Section 1.4 Summary
- Section 1.4 Exercises
- Chapter 1 Exercises
- Chapter 2 Looking at Data—Relationships
- Introduction
- 2.1 Relationships
- Examining relationships
- Section 2.1 Summary
- Section 2.1 Exercises
- 2.2 Scatterplots
- Interpreting scatterplots
- The log transformation
- Adding categorical variables to scatterplots
- Scatterplot smoothers
- Categorical explanatory variables
- Section 2.2 Summary
- Section 2.2 Exercises
- 2.3 Correlation
- The correlation r
- Properties of correlation
- Section 2.3 Summary
- Section 2.3 Exercises
- 2.4 Least-Squares Regression
- Fitting a line to data
- Prediction
- The least-squares regression line
- Facts about least-squares regression
- Correlation and regression
- Interpretation of r2
- Section 2.4 Summary
- Section 2.4 Exercises
- 2.5 Cautions about Correlation and Regression
- Extrapolation
- Residuals
- The distribution of the residuals
- Outliers and influential observations
- Beware of the lurking variable
- Beware of correlations based on averaged data
- Beware of restricted ranges
- Beyond the Basics: Data mining
- Section 2.5 Summary
- Section 2.5 Exercises
- 2.6 Data Analysis for Two-Way Tables
- The two-way table
- Joint distribution
- Marginal distributions
- Describing relations in two-way tables
- Conditional distributions
- Simpson’s paradox
- Section 2.6 Summary
- Section 2.6 Exercises
- 2.7 The Question of Causation
- Explaining association
- Establishing causation
- Section 2.7 Summary
- Section 2.7 Exercises
- Chapter 2 Exercises
- Chapter 3 Producing Data
- Introduction
- 3.1 Sources of Data
- Anecdotal data
- Available data
- Sample surveys and experiments
- Section 3.1 Summary
- Section 3.1 Exercises
- 3.2 Design of Experiments
- Comparative experiments
- Randomization
- Randomized comparative experiments
- How to randomize
- Randomization using software
- Randomization using random digits
- Cautions about experimentation
- Matched pairs designs
- Block designs
- Section 3.2 Summary
- Section 3.2 Exercises
- 3.3 Sampling Design
- Simple random samples
- How to select a simple random sample
- Stratified random samples
- Multistage random samples
- Cautions about sample surveys
- Beyond the Basics: Capture-recapture sampling
- Section 3.3 Summary
- Section 3.3 Exercises
- 3.4 Ethics
- Institutional review boards
- Informed consent
- Confidentiality
- Clinical trials
- Behavioral and social science experiments
- Section 3.4 Summary
- Section 3.4 Exercises
- Chapter 3 Exercises
- Chapter 1 Looking at Data—Distributions
- Chapter 4 Probability: The Study of Randomness
- Introduction
- 4.1 Randomness
- The language of probability
- Thinking about randomness
- The uses of probability
- Section 4.1 Summary
- Section 4.1 Exercises
- 4.2 Probability Models
- Sample spaces
- Probability rules
- Assigning probabilities: Finite number of outcomes
- Assigning probabilities: Equally likely outcomes
- Independence and the multiplication rule
- Applying the probability rules
- Section 4.2 Summary
- Section 4.2 Exercises
- 4.3 Random Variables
- Discrete random variables
- Continuous random variables
- Normal distributions as probability distributions
- Section 4.3 Summary
- Section 4.3 Exercises
- 4.4 Means and Variances of Random Variables
- The mean of a random variable
- Statistical estimation and the law of large numbers
- Thinking about the law of large numbers
- Beyond the Basics: More laws of large numbers
- Rules for means
- The variance of a random variable
- Rules for variances and standard deviations
- Section 4.4 Summary
- Section 4.4 Exercises
- 4.5 General Probability Rules
- General addition rules
- Conditional probability
- General multiplication rules
- Tree diagrams
- Bayes’s rule
- Independence again
- Section 4.5 Summary
- Section 4.5 Exercises
- Chapter 4 Exercises
- Chapter 5 Sampling Distributions
- Introduction
- 5.1 Toward Statistical Inference
- Sampling variability
- Sampling distributions
- Bias and variability
- Sampling from large populations
- Why randomize?
- Section 5.1 Summary
- Section 5.1 Exercises
- 5.2 The Sampling Distribution of a Sample Mean
- The mean and standard deviation of x
- The central limit theorem
- A few more facts related to the sampling distribution of x
- Beyond the Basics: Weibull distributions
- Section 5.2 Summary
- Section 5.2 Exercises
- 5.3 Sampling Distributions for Counts and Proportions
- The binomial distributions for sample counts
- Binomial distributions in statistical sampling
- Finding binomial probabilities
- Binomial mean and standard deviation
- Sample proportions
- Normal approximation for counts and proportions
- The continuity correction
- Binomial formula
- The Poisson distributions for sample counts
- Section 5.3 Summary
- Section 5.3 Exercises
- Chapter 5 Exercises
- Chapter 6 Introduction to Inference
- Introduction
- Overview of inference
- 6.1 Estimating with Confidence
- Statistical confidence
- Confidence intervals
- Confidence interval for a population mean
- How confidence intervals behave
- Choosing the sample size
- Some cautions
- Section 6.1 Summary
- Section 6.1 Exercises
- 6.2 Tests of Significance
- The reasoning of significance tests
- Stating hypotheses
- Test statistics
- P-values
- Statistical significance
- Tests for a population mean
- Two-sided significance tests and confidence intervals
- The P-value versus a statement of significance
- Section 6.2 Summary
- Section 6.2 Exercises
- 6.3 Use and Abuse of Tests
- Choosing a level of significance
- What statistical significance does not mean
- Don’t ignore lack of significance
- Statistical inference is not valid for all sets of data
- Beware of searching for significance
- Section 6.3 Summary
- Section 6.3 Exercises
- 6.4 Inference as a Decision
- Two types of error
- Error probabilities
- The common practice of testing hypotheses
- Section 6.4 Summary
- Section 6.4 Exercises
- Chapter 6 Exercises
- Introduction
- Chapter 7 Inference for Means
- Introduction
- 7.1 Inference for the Mean of a Population
- The t distributions
- One-sample t confidence interval
- The one-sample t test
- Using software
- Matched pairs t procedures
- Robustness of the t procedures
- Inference for non-normal populations
- Beyond the Basics: The bootstrap
- Section 7.1 Summary
- Section 7.1 Exercises
- 7.2 Comparing Two Means
- The two-sample z statistic
- The two-sample t procedures
- The two-sample t confidence interval
- The two-sample t significance test
- Robustness of the two-sample procedures
- Inference for small samples
- The pooled two-sample t procedures
- Section 7.2 Summary
- Section 7.2 Exercises
- 7.3 Sample Size Calculations
- Sample size for confidence intervals
- Power of a significance test
- Section 7.3 Summary
- Section 7.3 Exercises
- Chapter 7 Exercises
- Chapter 8 Inference for Proportions
- Introduction
- 8.1 Inference for a Single Proportion
- Large-sample confidence interval for a single proportion
- Beyond the Basics: Plus four confidence interval for a single proportion
- Significance test for a single proportion
- Choosing a sample size for a confidence interval
- Choosing a sample size for a significance test
- Section 8.1 Summary
- Section 8.1 Exercises
- 8.2 Comparing Two Proportions
- Large-sample confidence interval for a difference in proportions
- Beyond the Basics: Plus four confidence interval for a difference in proportions
- Significance test for a difference in proportions
- Choosing a sample size for two sample proportions
- Beyond the Basics: Relative risk
- Section 8.2 Summary
- Section 8.2 Exercises
- Chapter 8 Exercises
- Chapter 9 Inference for Categorical Data
- Introduction
- 9.1 Sources of Data
- The hypothesis: No association
- Expected cell counts
- The chi-square test
- Computations
- Computing conditional distributions
- The chi-square test and the z test
- Beyond the Basics: Meta-analysis
- Section 9.1 Summary
- Section 9.1 Exercises
- 9.2 Goodness of Fit
- Section 9.2 Summary
- Section 9.2 Exercises
- Chapter 9 Exercises
- Chapter 10 Inference for Regression
- Introduction
- 10.1 Simple Linear Regression
- Statistical model for linear regression
- Preliminary data analysis and inference considerations
- Revisiting the simple linear regression model
- Estimating the regression parameters
- Estimating the regression parameters
- Confidence intervals and significance tests
- Confidence intervals for mean response
- Prediction intervals
- Transforming variables
- Beyond the Basics: Nonlinear regression
- Section 10.1 Summary
- Section 10.1 Exercises
- 10.2 More Detail about Simple Linear Regression
- Analysis of variance for regression
- The ANOVA F test
- Calculations for regression inference
- Inference for correlation
- Section 10.2 Summary
- Section 10.2 Exercises
- Chapter 10 Exercises
- Chapter 11 Multiple Regression
- Introduction
- 11.1 Inference for Multiple Regression
- Population multiple regression equation
- Data for multiple regression
- Multiple linear regression model
- Estimation of the multiple regression parameters
- Confidence intervals and significance tests for regression coefficients
- ANOVA table for multiple regression
- Squared multiple correlation R2
- Section 11.1 Summary
- Section 11.1 Exercises
- 11.2 A Case Study
- Preliminary analysis
- Relationships between pairs of variables
- Fitting a multiple regression model
- Interpretation of results
- Examining the residuals
- Refining the model
- Considering other sets of explanatory variables
- Test for a collection of regression coefficients
- Beyond the Basics: Regression trees
- Section 11.2 Summary
- Section 11.2 Exercises
- Chapter 11 Exercises
- Chapter 12 One-Way Analysis of Variance
- Introduction
- 12.1 Inference for One-Way Analysis of Variance
- The one-way ANOVA setting
- Comparing means
- The two-sample t statistic
- An overview of ANOVA
- The ANOVA model
- Estimates of population parameters
- Testing hypotheses in one-way ANOVA
- The ANOVA table
- The F test
- Software
- Beyond the Basics: Testing the equality of spread
- Section 12.1 Summary
- Section 12.1 Exercises
- 12.2 Comparing the Means
- Contrasts
- Multiple comparisons
- Simultaneous confidence intervals
- Power of the one-way ANOVA F test
- Section 12.2 Summary
- Section 12.2 Exercises
- Chapter 12 Exercises
- Chapter 13 Two-Way Analysis of Variance
- Introduction
- 13.1 The Two-Way ANOVA Modell
- Advantages of two-way ANOVA
- The two-way ANOVA model
- Main effects and interactions
- Section 13.1 Summary
- Section 13.1 Exercises
- 13.2 Inference for Two-Way ANOVA
- The two-way ANOVA table
- Carrying out a two-way ANOVA
- Section 13.2 Summary
- Section 13.2 Exercises
- Chapter 13 Exercises
- Chapter 14 Logistic Regression
- Introduction
- 14.1 The Logistic Regression Model
- Binomial distributions and odds
- Odds for two groups
- Model for logistic regression
- Fitting and interpreting the logistic regression model
- Section 14.1 Summary
- Section 14.1 Exercises
- 14.2 A Case Study
- Confidence intervals and significance tests
- Inference for multiple logistic regression
- Section 14.2 Summary
- Section 14.2 Exercises
- Chapter 14 Exercises
- Notes and Data Sources
- Chapter 15 Nonparametric Rank Tests
- Introduction
- 15.1 Inference for One-Way Analysis of Variance
- The rank transformation
- The Wilcoxon rank sum test
- The Normal approximation
- What hypotheses does Wilcoxon test?
- Ties
- Nonparametric rank and t procedures
- Section 15.1 Summary
- Section 15.1 Exercises
- 15.2 The Wilcoxon Signed Rank Test
- The Normal approximation
- Ties
- Testing a hypothesis about the median of a distribution
- Section 15.2 Summary
- Section 15.2 Exercises
- 15.3 The Kruskal-Wallis Test*
- Hypotheses and assumptions
- The Kruskal-Wallis test
- Section 15.3 Summary
- Section 15.3 Exercises
- Chapter 15 Exercises
- Notes and Data Sources
- Chapter 16 Bootstrap Methods and Permutation Tests
- Introduction
- Software
- 16.1 The Bootstrap Idea
- The big idea: Resampling and the bootstrap distribution
- Thinking about the bootstrap idea
- Using software
- Section 16.1 Summary
- Section 16.1 Exercises
- 16.2 First Steps in Using the Bootstrap
- Bootstrap t confidence intervals
- Bootstrapping to compare two groups
- Beyond the Basics: The bootstrap for a scatterplot smoother
- Section 16.2 Summary
- Section 16.2 Exercises
- 16.3 How Accurate Is a Bootstrap Distribution?
- Bootstrapping small samples
- Bootstrapping a sample median
- Section 16.3 Summary
- Section 16.3 Exercises
- 16.4 Bootstrap Confidence Intervals
- Bootstrap percentile confidence intervals
- A more accurate bootstrap confidence interval: BCa
- Confidence intervals for the correlation
- Section 16.4 Summary
- Section 16.4 Exercises
- 16.5 Significance Testing Using Permutation Tests
- Using software
- Permutation tests in practice
- Permutation tests in other settings
- Section 16.5 Summary
- Section 16.5 Exercises
- Chapter 16 Exercises
- Notes and Data Sources
- Chapter 17 Statistics for Quality: Control and Capability
- Introduction
- 17.1 Processes and Statistical Process Control
- Describing processes
- Statistical process control
- x charts for process monitoring
- s charts for process monitoring
- Section 17.1 Summary
- Section 17.1 Exercises
- 17.2 Using Control Charts
- x and R charts
- Additional out-of-control rules
- Setting up control charts
- Comments on statistical control
- Don’t confuse control with capability!
- Section 17.2 Summary
- Section 17.2 Exercises
- 17.3 Process Capability Indexes
- The capability indexes Cp and Cpk
- Cautions about capability indexes
- Section 17.3 Summary
- Section 17.3 Exercises
- 17.4 Control Charts for Sample Proportions
- Control limits for p charts
- Section 17.4 Summary
- Section 17.4 Exercises
- Chapter 17 Exercises
- Notes and Data Sources
- Chapter 1
- Chapter 2
- Chapter 3
- Chapter 4
- Chapter 5
- Chapter 6
- Chapter 7
- Chapter 8
- Chapter 9
- Chapter 10
- Chapter 11
- Chapter 12
- Chapter 13
- Chapter 14
- Chapter 15
- Chapter 16
- Chapter 17
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