Chapter XXI Sampling error estimation for survey data* Donna Brogan Emory University Atlanta, Georgia United States of America Abstract Complex sample survey designs deviate from simple random sampling,

Quantitative research methods in educational planning Series editor: Kenneth N.Ross Module Kenneth N. Ross 3 Sample design for educational survey research UNESCO International Institute for Educational


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Since publication of the first edition in 1992, the field of survey sampling has grown considerably. This new edition of Survey Sampling: Theory and Methods has been updated to include the latest research and the newest methods. The authors have undertaken the daunting task of surveying the sampling literature of the past decade to provide an outstanding research reference. Starting with the unified theory, the authors explain in the clearest of terms the subsequent developments. In fact, even the most modern innovations of survey sampling, both methodological and theoretical, have found a place in this concise volume. 


See what's new in the Second Edition:

Descriptions of new developments

A wider range of approaches to common problems

Increased coverage of methods that combine design and model-based approaches, adjusting for sample errors


Covering the current state of development of essential aspects of theory and methods of survey sampling, the authors have taken great care to avoid being dogmatic and eschew taking sides in their presentation. They have created tool for graduate and advanced level students and a reference for researchers and practitioners that goes beyond the coverage found in most textbooks.

For a given dataset that was produced by a randomization design, the randomization distribution of a statistic (under the null-hypothesis) is defined by evaluating the test statistic for all of the plans that could have been generated by the randomization design. In frequentist inference, the randomization allows inferences to be based on the randomization distribution rather than a subjective model, and this is important especially in survey sampling and design of experiments.[22][23] Statistical inference from randomized studies is also more straightforward than many other situations.[24][25][26] In Bayesian inference, randomization is also of importance: in survey sampling, use of sampling without replacement ensures the exchangeability of the sample with the population; in randomized experiments, randomization warrants a missing at random assumption for covariate information.[27]

Biostatistics Professor Trivellore Raghunathan has won the 2022 ASA Monroe Sirken Award. This award recognizes distinguished researchers for contributions to interdisciplinary survey research that improve the theory and methods of collecting, verifying, processing, presenting, or analyzing survey data. Dr. Raghunathan will give the Sirken Lecture at the Joint Statistical Meetings.

Professor Peter Song has been elected a fellow of the American Statistical Association. His citation is as follows: "For outstanding scholarly contributions to the theory, methods, and applications in the areas of dependent data, estimating functions, and computational statistics; for significant contributions to collaborative research in medicine and public health; for excellence in teaching and mentoring; and for dedicated service to the profession". Professor Song will be inducted as a new fellow on Tuesday, July 31, 2018 at the Vancouver Convention Center during the Joint Statistical Meetings awards ceremony. Congratulations!

Data from a recent government-organized nationwide household survey, The National Sample Survey 71st Round, were used to analyse the effectiveness and equity of tax-funded public health services and PFHIs as distinct but overlapping approaches to financial protection for hospitalization across different socio-economic categories. Cross-tabulation analysis, multivariate logistic regression and propensity score matching were the main analytical methods used.

This survey uses a two-stage stratified sampling approach, with the first sampling units composed of village and urban blocks and the second stage composed of households. Data collection was performed from January 2014 to June 2014 in two segments of 3 months each. A total of 65,932 households (rural: 36480, urban: 29452) were surveyed for the entire Indian Union, which included a total of 333,104 individuals (rural: 189573, urban: 143531; male: 168697 female: 164407).

The papers that follow include many more examples of methods that can be used to measure corruption in governance and service provision, including through audits, public expenditure tracking surveys, market inference, and more. For a discussion on the different measurement approaches and their applicability, see the MITx Micromasters Course on Political Economy and Economic Development.

Broad overview: Following the money: Do public expenditure tracking surveys matter?, by Geir Sundet (2008) -- Discusses the limitations of wide adoption of PETS and suggests solutions and alternative methods.

This section provides resources discussing advances and challenges on the measurement of two specific topics: 1) subjective wellbeing, and 2) subjective expectations. The resources on subjective wellbeing focus on its definition, guidelines on measurement, and best practices for constructing comparable indicators. They explore measurement issues related to multiple facets of wellbeing, including but not limited to meaning in life and autonomy (Samman 2007), hope and aspirations (Wydick 2013), and social connectedness (Zavaleta, Samuel, and Mills 2014). The subjective expectations section provides resources that provide a general overview of the subject (Manski 2004 and Attanasio 2009), as well as papers discussing recent advances in methods (Delavande, Gin, and McKenzie 2011). Cross-cutting both of the subsections are discussions of the extent to which subjective measures may vary across time and space, potentially confounding attempts to create comparable indicators (Kahneman and Krueger 2006; Beegle et al. 2012). For a discussion of subjective questions in the context of survey design, see the J-PAL research resource on Survey design.

The Department offers several introductory courses. Students interested in statistical concepts, who plan on consuming, but not creating statistics, should take STAT UN1001 INTRO TO STATISTICAL REASONING. The course is designed for students who have taken a pre-calculus course, and the focus is on general principles. It is suitable for students seeking to satisfy the Barnard quantitative reasoning requirements. Students seeking an introduction to applied statistics should take STAT UN1101 INTRODUCTION TO STATISTICS. The course is designed for students who have some mathematical maturity, but who may not have taken a course in calculus, and the focus is on the elements of data analysis. It is recommended for pre-med students, and students contemplating the concentration in statistics. Students seeking a foundation for further study of probability theory and statistical theory and methods should take STAT UN1201 CALC-BASED INTRO TO STATISTICS. The course is designed for students who have taken a semester of college calculus or the equivalent, and the focus is on preparation for a mathematical study of probability and statistics. It is recommended for students seeking to complete the prerequisite for econometrics, and for students contemplating the major in statistics. Students seeking a one-semester calculus-based survey of probability theory and statistical theory and methods should take STAT GU4001 INTRODUCTION TO PROBABILITY AND STATISTICS. This course is designed for students who have taken calculus, and is meant as a terminal course. It provides a somewhat abridged version of the more demanding sequence STAT GU4203 PROBABILITY THEORY and STAT GU4204 STATISTICAL INFERENCE. While some mathematically mature students take the more demanding sequence as an introduction to the field, it is generally recommended that students prepare for the sequence by taking STAT UN1201 CALC-BASED INTRO TO STATISTICS.

In response to the ever growing importance of "big data" in scientific and policy endeavors, the last few years have seen an explosive growth in theory, methods, and applications at the interface between computer science and statistics. The Statistics Department and the Department of Computer Science have responded with a joint-major that emphasizes the interface between the disciplines.

Students interested in statistical concepts, but who do not anticipate undertaking statistical analyses, should take STAT UN1001 Introduction to Statistical Reasoning. Students seeking an introduction to applied statistics or preparing for the concentration should take STAT UN1101 Introduction to Statistics (without calculus). Students seeking a foundation for further study of probability theory and statistical theory and methods should take STAT UN1201 Calculus-based Introduction to Statistics. Students seeking a one-semester calculus-based survey should take STAT GU4001 Introduction to Probability and Statistics. The undergraduate seminar STAT UN1202 features faculty lectures prepared with undergraduates in mind; students may attend without registering.

Advanced statistics courses combine theory with methods and practical experience in data analysis. Undergraduates enrolling in advanced statistics courses would be well-advised to have completed STAT GU4203 (Probability Theory), GU4204 (Statistical Inference), and GU4205 (Linear Regression).

This study was completed as part of training in survey sampling and DHS analysis developed and led by DT and BHG and sponsored by funds from the African Health Initiative of the Doris Duke Charitable Foundation. Additional technical support was provided from Partners In Health, National University of Rwanda, School of Public Health and Rwanda Ministry of Health. DT and BHG received support from the Department of Global Health and Social Medicine Research Core at Harvard Medical School to participate in this study. be457b7860

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