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Introduction to Meta-Analysis


Description: This book provides a clear and thorough introduction to meta-analysis, the process of synthesizing data from a series of separate studies. Meta-analysis has become a critically important tool in fields as diverse as medicine, pharmacology, epidemiology, education, psychology, business, and ecology.

Introduction to meta-analysis:

- Outlines the role of meta-analysis in the research process.
- Shows how to compute effects sizes and treatment effects.
- Explains the fixed-effect and random-effects models for synthesizing data.
- Demonstrates how to assess and interpret variation in effect size across studies.
- Explains how to avoid common mistakes in meta-analysis.
- Discusses controversies in meta-analysis.
- Includes sections on additional readings and other resources.

The book’s approach is primarily conceptual, but with sufficient detail so that readers can implement the procedures in their own research. Key ideas are introduced using text and figures, followed by the relevant formulas and worked examples. These examples, as well as additional exercises and materials, may be downloaded from the book’s web site.

The authors have extensive experience in the theory and application of meta-analysis. As a group, they have hundreds of publications in this area, as well as many years of experience teaching meta-analysis to researchers, clinicians and statisticians. This book builds on this foundation and will serve equally well as the text for a course in meta-analysis, as a resource for self-study, or as a reference.

The approach taken by Introduction to Meta-analysis is intended to be primarily conceptual, and it is amazingly successful at achieving that goal. The reader can comfortably skip the formulas and still understand their application and underlying motivation. For the more statistically sophisticated reader, the relevant formulas, and worked examples provide a superb practical guide to performing a meta-analysis. Unlike other references in meta-analysis, which tend to focus on specific fields of research, Introduction to Meta-analysis provides an eclectic mix of examples from education, social science, biomedical studies, and even ecology. The summary points at the end of each chapter and the notes at the end are extremely useful. The sections on Simpson’s paradox, and a unique perspective on meta-analysis in context are nothing short of gems. For anyone considering leading a course in meta-analysis, or pursuing self-directed study, Introduction to Meta-analysis would be a clear first choice. Jesse A. Berlin, ScD

The current literature on meta-analysis (a small collection) all assume a certain level of knowledge, and concentrate solely on the advanced issues. This text allows readers with no previous experience of meta-analysis to grasp its techniques, and utilise them with a hands-on, interactive approach. Born from the teachings of a popular meta-analysis course, the text will start with the explanation of basic concepts and will present a concise, clear discussion of all elements in meta-analysis. Many points are explained visually by using screenshots from Excel spreadsheets and computer programs such as Comprehensive Meta-Analysis (CMA) or Stata. Readers will also be encouraged to work through examples on their own using these programs, instructional versions of which will be provided by the books website. Consequently this introductory text, written in an exceptionally clear style, would be ideal both for courses on meta-analysis, and for readers wanting to learn about it on their own.


Contents: List of Figures

List of Tables

Acknowledgements

Preface


- PART 1: INTRODUCTION

1 HOW A META-ANALYSIS WORKS

Introduction
Individual studies
The summary effect
Heterogeneity of effect sizes
Summary points


2 WHY PERFORM A META-ANALYSIS

Introduction
The SKIV meta-analysis
Statistical significance
Clinical importance of the effect
Consistency of effects
Summary points


- PART 2: EFFECT SIZE AND PRECISION

3 OVERVIEW

Treatment effects and effect sizes
Parameters and estimates
Outline

4 EFFECT SIZES BASED ON MEANS

Introduction
Raw (unstandardized) mean difference D
Standardized mean difference, D and G
Response ratios
Summary points


5 EFFECT SIZES BASED ON BINARY DATA (2×2 TABLES)

Introduction
Risk ratio
Odds ratio
Risk difference
Choosing an effect size index
Summary points


6 EFFECT SIZES BASED ON CORRELATIONS

Introduction
Computing R
Other approaches
Summary points


7 CONVERTING AMONG EFFECT SIZES

Introduction
Converting from the log odds ratio to D
Converting from D to the log odds ratio
Converting from R to D
Converting from D to R
Summary points


8 FACTORS THAT AFFECT PRECISION

Introduction
Factors that affect precision
Sample size
Study design
Summary points

9 CONCLUDING REMARKS

Further reading


- PART 3: FIXED-EFFECT VERSUS RANDOM-EFFECTS MODELS

10 OVERVIEW

Introduction
Nomenclature

11 FIXED-EFFECT MODEL

Introduction
The true effect size
Impact of sampling error
Performing a fixed-effect meta-analysis
Summary points

12 RANDOM-EFFECTS MODEL

Introduction
The true effect sizes
Impact of sampling error
Performing a random-effects meta-analysis
Summary points


13 FIXED EFFECT VERSUS RANDOM-EFFECTS MODELS

Introduction
Definition of a summary effect
Estimating the summary effect
Extreme effect size in large study
Confidence interval
The null hypothesis
Which model should we use?
Model should not be based on the test for heterogeneity
Concluding remarks
Summary points

14 WORKED EXAMPLES (PART 1)

Introduction
Worked example for continuous data (Part 1)
Worked example for binary data (Part 1)
Worked example for correlational data (Part 1)

Summary points


- PART 4: HETEROGENEITY

15 OVERVIEW

Introduction


16 IDENTIFYING AND QUANTIFYING HETEROGENEITY

Introduction
Isolating the variation in true effects
Computing Q
Estimating tau-squared
The I 2 statistic
Comparing the measures of heterogeneity
Confidence intervals for T 2
Confidence intervals (or uncertainty intervals) for I 2
Summary points

17 PREDICTION INTERVALS

Introduction
Prediction intervals in primary studies
Prediction intervals in meta-analysis
Confidence intervals and prediction intervals
Comparing the confidence interval with the prediction interval
Summary points

18 WORKED EXAMPLES (PART 2)

Introduction
Worked example for continuous data (Part 2)
Worked example for binary data (Part 2)
Worked example for correlational data (Part 2)
Summary points


19 SUBGROUP ANALYSES

Introduction
Fixed-effect model within subgroups
Computational models
Random effects with separate estimates of T 2
Random effects with pooled estimate of T 2
The proportion of variance explained
Mixed-effect model
Obtaining an overall effect in the presence of subgroups
Summary points


20 META-REGRESSION

Introduction
Fixed-effect model
Fixed or random effects for unexplained heterogeneity
Random-effects model
Statistical power for regression
Summary points


21 NOTES ON SUBGROUP ANALYSES AND META-REGRESSION

Introduction
Computational model
Multiple comparisons
Software
Analysis of subgroups and regression are observational
Statistical power for subgroup analyses and meta-regression
Summary points


- PART 5: COMPLEX DATA STRUCTURES

22 OVERVIEW

23 INDEPENDENT SUBGROUPS WITHIN A STUDY

Introduction
Combining across subgroups
Comparing subgroups
Summary points

24 MULTIPLE OUTCOMES OR TIME POINTS WITHIN A STUDY

Introduction
Combining across outcomes or time-points
Comparing outcomes or time-points within a study
Summary points


25 MULTIPLE COMPARISONS WITHIN A STUDY

Introduction
Combining across multiple comparisons within a study
Differences between treatments
Summary points

26 NOTES ON COMPLEX DATA STRUCTURES

Introduction
Combined effect
Differences in effect


- PART 6: OTHER ISSUES

27 OVERVIEW

28 VOTE COUNTING – A NEW NAME FOR AN OLD PROBLEM

Introduction
Why vote counting is wrong
Vote-counting is a pervasive problem
Summary points


29 POWER ANALYSIS FOR META-ANALYSIS

Introduction
A conceptual approach
In context
When to use power analysis
Planning for precision rather than for power
Power analysis in primary studies
Power analysis for meta-analysis
Power analysis for a test of homogeneity
Summary points


30 PUBLICATION BIAS

Introduction
The problem of missing studies
Methods for addressing bias
Illustrative example
The model
Getting a sense of the data
Is the entire effect an artifact of bias
How much of an impact might the bias have?
Summary of the findings for the illustrative example
Small study effects
Concluding remarks
Summary points


- PART 7: ISSUES RELATED TO EFFECT SIZE

31 OVERVIEW

32 EFFECT SIZES RATHER THAN P -VALUES

Introduction
Relationship between p-values and effect sizes
The distinction is important
The p-value is often misinterpreted
Narrative reviews vs. meta-analyses
Summary points


33 SIMPSON’S PARADOX

Introduction
Circumcision and risk of HIV infection
An example of the paradox
Summary points


34 GENERALITY OF THE BASIC INVERSE-VARIANCE METHOD

Introduction
Other effect sizes
Other methods for estimating effect sizes
Individual participant data meta-analyses
Bayesian approaches
Summary points


- PART 8: FURTHER METHODS

35 OVERVIEW

36 META-ANALYSIS METHODS BASED ON DIRECTION AND P -VALUES

Introduction
Vote counting
The sign test
Combining p-values
Summary points


37 FURTHER METHODS FOR DICHOTOMOUS DATA

Introduction
Mantel-Haenszel method
One-step (Peto) formula for odds ratio
Summary points


38 PSYCHOMETRIC META-ANALYSIS

Introduction
The attenuating effects of artifacts
Meta-analysis methods
Example of psychometric meta-analysis
Comparison of artifact correction with meta-regression
Sources of information about artifact values
How heterogeneity is assessed
Reporting in psychometric meta-analysis
Concluding remarks
Summary points


- PART 9: META-ANALYSIS IN CONTEXT

39 OVERVIEW

40 WHEN DOES IT MAKE SENSE TO PERFORM A META-ANALYSIS?

Introduction
Are the studies similar enough to combine?
Can I combine studies with different designs?
How many studies are enough to carry out a meta-analysis?
Summary points


41 REPORTING THE RESULTS OF A META-ANALYSIS

Introduction
The computational model
Forest plots
Sensitivity analysis
Summary points


42 CUMULATIVE META-ANALYSIS

Introduction
Why perform a cumulative meta-analysis?
Summary points


43 CRITICISMS OF META-ANALYSIS

Introduction
One number cannot summarize a research field
The file drawer problem invalidates meta-analysis
Mixing apples and oranges
Garbage in, garbage out
Important studies are ignored
Meta-analysis can disagree with randomized trials
Meta-analyses are performed poorly
Is a narrative review better?
Concluding remarks
Summary points


- PART 10: RESOURCES AND SOFTWARE

44 SOFTWARE

Introduction
Three examples of meta-analysis software
The software
Comprehensive meta-analysis (CMA) 2.0
Revman 5.0
StataTM macros with Stata 10.0
Summary points


45 BOOKS, WEB SITES AND PROFESSIONAL ORGANIZATIONS

Books on systematic review methods

Books on meta-analysis

Web sites

INDEX


Author Michael Borenstein Director of Biostatistical Programming Associates Professor Borenstein is the co-editor of the recently published Wiley book Publication Bias in Meta-Analysis, and has taught dozens of workshops on meta-analysis. He also helped to develop the best-selling software programs for statistical power analysis. Hannah Rothstein Zicklin School of Business, Baruch College Professor Rothstein teaches regular seminars on meta-analysis and systematic reviews, and has 20 years of active research in the area of meta-analysis. She has authored several meta-analyses as well as articles on methodological issues in the area, and made numerous presentations on the topic. Having contributed chapters to two books on meta-analysis, she co-edited Publication Bias in Meta-Analysis. Larry Hedges University of Chicago A pioneer in meta-analysis, Professor Hedges has published over 80 papers in the area (many describing techniques he himself developed, that are now used as standard), co-edited the Handbook for Synthesis Research, and co-authored three books on the topic including the seminal Statistical Methods for Meta-Analysis. He has also taught numerous short courses on meta-analysis sponsored by various international organizations such as the ASA. Julian Higgins - MRC Biostatistics Unit, Cambridge Dr Higgins has published many methodological papers in meta-analysis. He works closely with the Cochrane Collaboration and is an editor of the Cochrane Handbook. He has much experience of teaching meta-analysis, both at Cambridge University and, by invitation, around the world.


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