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Issues in Survey Research Design
Defining target population, sampling frame and sampling
approach
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Not as linear or As sequential as this figure suggests
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Why Sample?
• Advantages – Cost – Time – Quantitative – Contemporary – Replicable
• Disadvantages – Superficial – Obtrusive – Structured-not flexible – Based on self report – Expensive
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Main Factors Affecting Sampling Design Decisions
• Cost constraints • Time constraints • Minimizing error
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Population of Inference
Target Population (finite group of units to which inference will be made)
Sampling Frame (list/procedure to identify all elements of target population)
Sample ( units selected for study with known probability)
Steps in Sampling
Respondents
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Population of Inference
Target Population
Sampling Frame
Sample
Coverage Error
Sampling Error
Error Associated with Sample Strategy
Respondents Non Response Error
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Consider Problems with Sampling Frame
• Availability: Is there a frame available or do you need to construct it?
• Coverage : Is there a discrepancy between statistics calculated on the sampling frame and the same statistics calculated on the target population – Reasons: not up to date, not complete, etc
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Components of Coverage Error: Consider the Frame
• Under coverage- • Omission of units of target population in frame
population-Most common form of coverage error • Over coverage- • Inclusion of multiple units of frame population
attached to one unit in target population i.e. duplicate records
• Extraneous • inclusion of foreign units in frame population
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When do household surveys undercover populations? Who is
Missing? • The military • People in institutions– prisons, nursing homes,
etc • College dormitories • People who may not be listed as household
members because they are “residentially unstable,” marginally connected to hh or other reasons (concealment)
• When should we be concerned?
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What can be done? Undercoverage/Overcoverage
• Ignore or disregard problem • Redefine the target population to fit frame
population • Correct the entire frame • Use Multiple frames • Use statistical approaches to re-adjust
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Probability Sampling: Sampling Error
Every element in the population has a known non-zero probability of being selected
Simple random sample SRS–assigns equal probability of selection to each frame element
Sampling Error- – Unavoidable variance around point
estimates from particular sample –Sampling Variance-reduced with big samples
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Modifications of Simple Random Sample
– Systematic sample – Stratified sample – Multistage sample – Cluster sample
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Systematic Sampling
• Sample of size n from population of size N in which the sample units are obtained by a selection interval applied to list
• Random start with every kth selected in both directions
• Variance of estimate is biased and not straightforward
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Stratified Sample • Strata are mutually exclusive groups of elements
in a frame (15-19 & 20-24 yr olds) • Separate samples drawn from each group
– Sampling can be done to accomplish a self weighting sample (based on proportion of elements in population)
– Sampling can be done to adjust size of subsamples but requires adjust for population estimate (based on desired subsample size-but probabilities of selection still known)
• Reduces variance/increases precision
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Cluster Sampling
• A sample in which the sampling units are clusters of samples
• Equal sized or unequal sized clusters • Often carried out for convenience rather
than more precision • Household surveys usually multi-stage
cluster designs
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Geographic Area Household Surveys
• Involves – Selection of Geographic Units (eg Counties
and smaller units within ) – Enumeration of households within smallest
units and selection of households – Clustering of households – Deduction from household to individual
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Design Effect (Deff)
• The ratio of the actual variance of a statistic obtained in a modified sampling design (eg clustered sample) to that for the estimator from simple random sample (srs) with the same number of n elements.
• Aiming for close to 1 (srs design effect)
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Implications of the Design Effect For stratified sample deff often < 1 (more precision than
srs)
For cluster samples deff > 1 (less precision than srs)
Deff depends on the intraclass correlation coefficient within clusters Complete homogeneity within clusters deff>1 – Extreme heterogeneity deff <1 – Random distribution within clusters deff =1
Implications for power analyses to determine sample size: needs to adjust for deff
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Examples
• Small Community Based Study • NYC Hanes • National Longitudinal Study of Adolescent
Health • National Health Interview Survey + SSA
supplement • Vaccine Coverage study in Ethiopia • Sexual Behavior in the U.S. • Head Start Evaluation
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Population of Inference
Target Population
Sampling Frame
Sample
Coverage Error
Sampling Error
Error Associated with Sample Strategy
Respondents Non Response Error