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Sampling is the process of selecting a subset of individuals or cases from a larger population for study. Because it is almost never possible to study every member of a population, sociologists must select a sample that (ideally) represents the wider population from which it is drawn. The way a sample is selected has profound implications for the reliability, validity, and generalisability of research findings. Closely linked to sampling is the issue of access — how the researcher gains entry to the group or setting they wish to study.
Before examining specific sampling techniques, it is important to understand several key terms:
| Term | Definition |
|---|---|
| Population | The entire group of people or cases that the researcher is interested in studying (e.g. 'all secondary school students in England') |
| Sample | A subset of the population, selected for study |
| Sampling frame | A list of all members of the population from which the sample is drawn (e.g. the electoral register, a school roll, a GP patient list) |
| Sample size | The number of individuals or cases included in the sample |
| Representativeness | The extent to which the sample accurately reflects the characteristics of the wider population |
| Generalisability | The extent to which findings from the sample can be applied to the wider population |
| Bias | A systematic error in sampling that results in certain groups being over- or under-represented |
Key Definition: Sampling frame — a complete list of all members of the target population from which a sample can be drawn. The quality and completeness of the sampling frame directly affects the representativeness of the sample.
Probability sampling methods give every member of the population a known (and usually equal) chance of being selected. They are the gold standard for producing representative samples.
Every member of the population has an equal chance of being selected. This is typically achieved by assigning a number to each member of the sampling frame and using a random number generator to select the sample.
| Advantage | Disadvantage |
|---|---|
| Every member has an equal chance of selection, minimising bias | Requires a complete and accurate sampling frame, which may not exist |
| Straightforward to understand and implement | May produce an unrepresentative sample by chance (e.g. a random sample of 100 from a school might happen to contain 80 boys and 20 girls) |
| Results can be generalised to the population | Can be time-consuming with large populations |
The researcher selects every nth person from the sampling frame (e.g. every 10th name on a list). The starting point is chosen randomly.
| Advantage | Disadvantage |
|---|---|
| Quick and easy to implement | Requires a sampling frame |
| Produces an even spread across the sampling frame | If the list has a hidden pattern (e.g. alternating male/female names), systematic sampling may produce a biased sample |
The population is divided into strata (sub-groups) based on a key characteristic (e.g. gender, age group, ethnicity, social class). A random sample is then drawn from each stratum in proportion to its representation in the population.
| Advantage | Disadvantage |
|---|---|
| Ensures key sub-groups are represented in the correct proportions, improving representativeness | Requires detailed information about the population's characteristics to define strata |
| Allows comparisons between sub-groups | More complex and time-consuming than simple random sampling |
| Reduces the risk of an unrepresentative sample | Requires a sampling frame for each stratum |
Example: If a school has 60% female students and 40% male students, a stratified sample of 100 would include 60 girls and 40 boys, each randomly selected from their respective stratum.
The population is divided into naturally occurring clusters (e.g. schools, GP practices, geographical areas). A random sample of clusters is selected, and then all members (or a random sample) of the chosen clusters are studied.
| Advantage | Disadvantage |
|---|---|
| Practical and cost-effective for geographically dispersed populations | Less representative than stratified sampling — selected clusters may not be typical |
| Does not require a complete sampling frame for the entire population | Reduces the effective sample size, increasing the margin of error |
Non-probability sampling methods do not give every member of the population an equal chance of being selected. They are used when probability sampling is impractical or impossible.
The researcher identifies key characteristics of the population (e.g. age, gender, ethnicity) and sets quotas — targets for the number of participants in each category. The researcher then selects participants to fill each quota, but the selection within each category is not random.
| Advantage | Disadvantage |
|---|---|
| Quick and cheap — no sampling frame needed | Not truly random, so the sample may not be representative |
| Ensures key groups are represented | The researcher's choice of participants within each quota introduces bias (e.g. selecting people who look approachable) |
| Widely used in market research and opinion polling | Findings cannot be generalised with the same confidence as probability samples |
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