Understanding Statistical Analysis and Modeling
Autor Robert H. Bruhlen Limba Engleză Electronic book text – 28 noi 2017
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Specificații
ISBN-13: 9781506317403
ISBN-10: 1506317405
Pagini: 440
Dimensiuni: 178 x 254 mm
Ediția:1
Editura: SAGE Publications
Colecția Sage Publications, Inc
Locul publicării:Thousand Oaks, United States
ISBN-10: 1506317405
Pagini: 440
Dimensiuni: 178 x 254 mm
Ediția:1
Editura: SAGE Publications
Colecția Sage Publications, Inc
Locul publicării:Thousand Oaks, United States
Recenzii
“This is a well-thought out and designed text that gives students an open and accessible introduction to the concepts and techniques necessary for conducting social science research.”
“This book presents the opportunity for those teaching statistics to present probability theory in a non-intrusive manner, allowing students to move beyond their fears of probability theory and access one of the most important aspects of really understanding statistics.”
“This text takes a refreshing approach to presenting statistical concepts in a methodologically rigorous yet meaningful way that students will intuitively grasp.”
“This text has a competitive edge over similar textbooks. I strongly recommend it to students who want to have a clear understanding of how to develop good research questions and select statistical techniques appropriate in answering the research questions.”
“Readers will be surprised how much they are learning about statistics and statistical analysis as they read this book. The author presents mathematical concepts by first starting with the familiar and gently guiding the reader in more unfamiliar territory.”
“This book provides a thorough introduction to statistics. End-of-chapter exercises and SPSS® tutorials will greatly enhance students' abilities to transfer skills learned in the classroom to real-world problems.”
“Functional and straightforward. A comprehensive introduction to statistics!”
“This is a remarkable book that integrates examples, SPSS® tutorials, and exercises. The chapters provide an in-depth analysis of the key concepts. This book is an essential resource for advanced-level undergraduate students and graduate students in the study of statistical analysis."
“An enjoyable read. The book has the potential to promote numeracy among the general public, and serve as a resource in statistics education.”
“This book presents the opportunity for those teaching statistics to present probability theory in a non-intrusive manner, allowing students to move beyond their fears of probability theory and access one of the most important aspects of really understanding statistics.”
“This text takes a refreshing approach to presenting statistical concepts in a methodologically rigorous yet meaningful way that students will intuitively grasp.”
“This text has a competitive edge over similar textbooks. I strongly recommend it to students who want to have a clear understanding of how to develop good research questions and select statistical techniques appropriate in answering the research questions.”
“Readers will be surprised how much they are learning about statistics and statistical analysis as they read this book. The author presents mathematical concepts by first starting with the familiar and gently guiding the reader in more unfamiliar territory.”
“This book provides a thorough introduction to statistics. End-of-chapter exercises and SPSS® tutorials will greatly enhance students' abilities to transfer skills learned in the classroom to real-world problems.”
“Functional and straightforward. A comprehensive introduction to statistics!”
“This is a remarkable book that integrates examples, SPSS® tutorials, and exercises. The chapters provide an in-depth analysis of the key concepts. This book is an essential resource for advanced-level undergraduate students and graduate students in the study of statistical analysis."
“An enjoyable read. The book has the potential to promote numeracy among the general public, and serve as a resource in statistics education.”
Cuprins
Introduction
Acknowledgments
About the Author
PART I. RESEARCH DESIGN
Purpose: Making Sense of What We Observe
Deciding How to Represent Properties of a Phenomenon
Describing Differences or Explaining Differences Between Phenomena?
Deciding How to Collect Observations
Chapter 1. “Why” Conduct Research, and “Why” Use Statistics?
1.0 Learning Objectives
1.1 Motivation
1.2 Representation and Modeling
1.3 A Special Case: Investigating Subjective Behavior
1.4 Reasons for an Empirical Investigation
1.5 Summary
1.6 Exercises
1.7 Some Formal Terminology (Optional)
Chapter 2. Methods of Quantitative Empirical Investigation
2.0 Learning Objectives
2.1 Motivation
2.2 Instrumentation: Choosing a Tool to Assess a Property of Interest
2.3 Limited Focus or Intent to Generalize
2.4 Controlled or Natural Observations
2.5 Applied Versus Pure Research
2.6 Summary
2.7 Exercises
PART II. DESCRIPTIVE STATISTICS
Organizing and Describing a Set of Observations
Measuring the Variability in a Set of Observations
Describing a Set of Observations in Terms of Their Variability
Chapter 3. The Frequency Distribution Report: Organizing a Set of Observations
3.0 Learning Objectives
3.1 Motivation: Comparing, Sorting, and Counting
3.2 Constructing a Sample Frequency Distribution for a “Qualitative” Property
3.3 Constructing a Sample Frequency Distribution for an “Ordinal” Property
3.4 Some Important Technical Notes
3.5 Summary
3.6 SPSS Tutorial
3.7 Exercises
Chapter 4. The Mode, the Median, and the Mean: Describing a Typical Value of a Quantitative Property Observed for a Set of Phenomena
4.0 Learning Objectives
4.1 Motivation
4.2 A Cautionary Note Regarding Quantitatively Assessed Properties
4.3 Constructing a Sample Frequency Distribution for a Quantitative Property
4.4 Identifying a Typical Phenomenon from a Set of Phenomena
4.5 Assessing and Using the Median of a Set of Observations
4.6 Assessing and Using the Mean of a Set of Observations
4.7 Interpreting and Comparing the Mode, the Median, and the Mean
4.8 Summary
4.9 SPSS Tutorial
4.10 Exercises
Chapter 5. The Variance and the Standard Deviation: Describing the Variability Observed for a Quantitative Property of a Set of Phenomena
5.0 Learning Objectives
5.1 Motivation
5.2 A Case Example: The Frequency Distribution Report
5.3 The Range of a Set of Observations
5.4 The Mean Absolute Difference
5.5 The Variance and the Standard Deviation
5.6 Interpreting the Variance and the Standard Deviation
5.7 Comparing the Mean Absolute Difference and the Standard Deviation
5.8 A Useful Note on Calculating the Variance
5.9 A Note on Modeling and the Assumption of Variability
5.10 Summary
5.11 SPSS Tutorial
5.12 Exercises
5.13 The Method of Moments (Optional)
5.14 A Distribution of “Squared Differences from a Mean” (Optional)
Chapter 6. The z-Transformation and Standardization: Using the Standard Deviation to Compare Observations
6.0 Learning Objectives
6.1 Motivation
6.2 Executing the z-Transformation
6.3 An Example
6.4 Summary
6.5 An Exercise
PART III. STATISTICAL INFERENCE AND PROBABILITY
Why Probability Theory?
The Concept of a Probability
Predicting Events Involving Two Coexisting Properties
Sampling and the Normal Probability Model
Chapter 7. The Concept of a Probability
7.0 Learning Objectives
7.1 Motivation
7.2 Uncertainty, Chance, and Probabilit
7.3 Selection Outcomes and Probabilities
7.4 Events and Probabilities
7.5 Describing a Probability Model for a Quantitative Property
7.6 Summary
7.7 Exercises
Chapter 8. Coexisting Properties and Joint Probability Models
8.0 Learning Objectives
8.1 Motivation
8.2 Probability Models Involving Coexisting Properties
8.3 Models of Association, Conditional Probabilities, and Stochastic Independence
8.4 Covariability in Two Quantitative Properties
8.5 Importance of Stochastic Independence and Covariance in Statistical Inference
8.6 Summary
8.7 Exercises
Chapter 9. Sampling and the Normal Probability Model
9.0 Learning Objectives
9.1 Motivation
9.2 Samples and Sampling
9.3 Bernoulli Trials and the Binomial Distribution
9.4 Representing the Character of a Population
9.5 Predicting Potential Samples from a Known Population
9.6 The Normal Distribution
9.7 The Central Limit Theorem
9.8 Normal Sampling Variability and Statistical Significance
9.9 Summary
9.10 Exercises
PART IV. TOOLS FOR MAKING STATISTICAL INFERENCES
Estimation Studies
Association Studies
Chapter 10. Estimation Studies: Inferring the Parameters of a Population from the Statistics of a Sample
10.0 Learning Objectives
10.1 Motivation
10.2 Estimating the Occurrence of a Qualitative Property for a Population
10.3 Estimating the Occurrences of a Quantitative Property for a Population
10.4 Some Notes on Sampling
10.5 SPSS Tutorial
10.6 Summary
10.7 Exercises
Chapter 11. Chi-Square Analysis: Investigating a Suspected Association Between Two Qualitative Properties
11.0 Learning Objectives
11.1 Motivation
11.2 An Example
11.3 An Extension: Testing the Statistical Significance of Population Proportions
11.4 Summary
11.5 SPSS Tutorial
11.6 Exercises
Chapter 12. The t-Test of Statistical Significance: Comparing a Quantitative Property Assessed for Two Different Groups
12.0 Learning Objectives
12.1 Motivation
12.2 An Example
12.3 Comparing Sample Means Using the Central Limit Theorem (Optional)
12.4 Comparing Sample Means Using the t-Test
12.5 Summary
12.6 SPSS Tutorial
12.7 Exercises
Chapter 13. Analysis of Variance: Comparing a Quantitative Property Assessed for Several Different Groups
13.0 Learning Objectives
13.1 Motivation
13.2 An Example
13.3 The F-Test
13.4 A Note on Sampling Distributions (Optional)
13.5 Summary
13.6 SPSS Tutorial
13.7 Exercises
Chapter 14. Correlation Analysis and Linear Regression: Assessing the Covariability of Two Quantitative Properties
14.0 Learning Objectives
14.1 Motivation
14.2 An Example
14.3 Visual Interpretation with a Scatter Plot (Optional)
14.4 Assessing an Association as a Covariance
14.5 Regression Analysis: Representing a Correlation as a Linear Mathematical Model
14.6 Assessing the Explanatory Value of the Model
14.7 Summary
14.8 SPSS Tutorial
14.9 Exercises
Index
Acknowledgments
About the Author
PART I. RESEARCH DESIGN
Purpose: Making Sense of What We Observe
Deciding How to Represent Properties of a Phenomenon
Describing Differences or Explaining Differences Between Phenomena?
Deciding How to Collect Observations
Chapter 1. “Why” Conduct Research, and “Why” Use Statistics?
1.0 Learning Objectives
1.1 Motivation
1.2 Representation and Modeling
1.3 A Special Case: Investigating Subjective Behavior
1.4 Reasons for an Empirical Investigation
1.5 Summary
1.6 Exercises
1.7 Some Formal Terminology (Optional)
Chapter 2. Methods of Quantitative Empirical Investigation
2.0 Learning Objectives
2.1 Motivation
2.2 Instrumentation: Choosing a Tool to Assess a Property of Interest
2.3 Limited Focus or Intent to Generalize
2.4 Controlled or Natural Observations
2.5 Applied Versus Pure Research
2.6 Summary
2.7 Exercises
PART II. DESCRIPTIVE STATISTICS
Organizing and Describing a Set of Observations
Measuring the Variability in a Set of Observations
Describing a Set of Observations in Terms of Their Variability
Chapter 3. The Frequency Distribution Report: Organizing a Set of Observations
3.0 Learning Objectives
3.1 Motivation: Comparing, Sorting, and Counting
3.2 Constructing a Sample Frequency Distribution for a “Qualitative” Property
3.3 Constructing a Sample Frequency Distribution for an “Ordinal” Property
3.4 Some Important Technical Notes
3.5 Summary
3.6 SPSS Tutorial
3.7 Exercises
Chapter 4. The Mode, the Median, and the Mean: Describing a Typical Value of a Quantitative Property Observed for a Set of Phenomena
4.0 Learning Objectives
4.1 Motivation
4.2 A Cautionary Note Regarding Quantitatively Assessed Properties
4.3 Constructing a Sample Frequency Distribution for a Quantitative Property
4.4 Identifying a Typical Phenomenon from a Set of Phenomena
4.5 Assessing and Using the Median of a Set of Observations
4.6 Assessing and Using the Mean of a Set of Observations
4.7 Interpreting and Comparing the Mode, the Median, and the Mean
4.8 Summary
4.9 SPSS Tutorial
4.10 Exercises
Chapter 5. The Variance and the Standard Deviation: Describing the Variability Observed for a Quantitative Property of a Set of Phenomena
5.0 Learning Objectives
5.1 Motivation
5.2 A Case Example: The Frequency Distribution Report
5.3 The Range of a Set of Observations
5.4 The Mean Absolute Difference
5.5 The Variance and the Standard Deviation
5.6 Interpreting the Variance and the Standard Deviation
5.7 Comparing the Mean Absolute Difference and the Standard Deviation
5.8 A Useful Note on Calculating the Variance
5.9 A Note on Modeling and the Assumption of Variability
5.10 Summary
5.11 SPSS Tutorial
5.12 Exercises
5.13 The Method of Moments (Optional)
5.14 A Distribution of “Squared Differences from a Mean” (Optional)
Chapter 6. The z-Transformation and Standardization: Using the Standard Deviation to Compare Observations
6.0 Learning Objectives
6.1 Motivation
6.2 Executing the z-Transformation
6.3 An Example
6.4 Summary
6.5 An Exercise
PART III. STATISTICAL INFERENCE AND PROBABILITY
Why Probability Theory?
The Concept of a Probability
Predicting Events Involving Two Coexisting Properties
Sampling and the Normal Probability Model
Chapter 7. The Concept of a Probability
7.0 Learning Objectives
7.1 Motivation
7.2 Uncertainty, Chance, and Probabilit
7.3 Selection Outcomes and Probabilities
7.4 Events and Probabilities
7.5 Describing a Probability Model for a Quantitative Property
7.6 Summary
7.7 Exercises
Chapter 8. Coexisting Properties and Joint Probability Models
8.0 Learning Objectives
8.1 Motivation
8.2 Probability Models Involving Coexisting Properties
8.3 Models of Association, Conditional Probabilities, and Stochastic Independence
8.4 Covariability in Two Quantitative Properties
8.5 Importance of Stochastic Independence and Covariance in Statistical Inference
8.6 Summary
8.7 Exercises
Chapter 9. Sampling and the Normal Probability Model
9.0 Learning Objectives
9.1 Motivation
9.2 Samples and Sampling
9.3 Bernoulli Trials and the Binomial Distribution
9.4 Representing the Character of a Population
9.5 Predicting Potential Samples from a Known Population
9.6 The Normal Distribution
9.7 The Central Limit Theorem
9.8 Normal Sampling Variability and Statistical Significance
9.9 Summary
9.10 Exercises
PART IV. TOOLS FOR MAKING STATISTICAL INFERENCES
Estimation Studies
Association Studies
Chapter 10. Estimation Studies: Inferring the Parameters of a Population from the Statistics of a Sample
10.0 Learning Objectives
10.1 Motivation
10.2 Estimating the Occurrence of a Qualitative Property for a Population
10.3 Estimating the Occurrences of a Quantitative Property for a Population
10.4 Some Notes on Sampling
10.5 SPSS Tutorial
10.6 Summary
10.7 Exercises
Chapter 11. Chi-Square Analysis: Investigating a Suspected Association Between Two Qualitative Properties
11.0 Learning Objectives
11.1 Motivation
11.2 An Example
11.3 An Extension: Testing the Statistical Significance of Population Proportions
11.4 Summary
11.5 SPSS Tutorial
11.6 Exercises
Chapter 12. The t-Test of Statistical Significance: Comparing a Quantitative Property Assessed for Two Different Groups
12.0 Learning Objectives
12.1 Motivation
12.2 An Example
12.3 Comparing Sample Means Using the Central Limit Theorem (Optional)
12.4 Comparing Sample Means Using the t-Test
12.5 Summary
12.6 SPSS Tutorial
12.7 Exercises
Chapter 13. Analysis of Variance: Comparing a Quantitative Property Assessed for Several Different Groups
13.0 Learning Objectives
13.1 Motivation
13.2 An Example
13.3 The F-Test
13.4 A Note on Sampling Distributions (Optional)
13.5 Summary
13.6 SPSS Tutorial
13.7 Exercises
Chapter 14. Correlation Analysis and Linear Regression: Assessing the Covariability of Two Quantitative Properties
14.0 Learning Objectives
14.1 Motivation
14.2 An Example
14.3 Visual Interpretation with a Scatter Plot (Optional)
14.4 Assessing an Association as a Covariance
14.5 Regression Analysis: Representing a Correlation as a Linear Mathematical Model
14.6 Assessing the Explanatory Value of the Model
14.7 Summary
14.8 SPSS Tutorial
14.9 Exercises
Index
Descriere
This textbook is ideal for graduate or advanced undergraduate students in the social, behavioral, or managerial sciences who may need to conduct some form of statistical analysis in their future professional lives, but who are not trained in mathematics.