Stratified Sampling

(noun)

A method of sampling that involves dividing members of the population into homogeneous subgroups before sampling.

Related Terms

  • central limit theorem
  • law of large numbers

Examples of Stratified Sampling in the following topics:

  • Lab 2: Sampling Experiment

    • The student will demonstrate the simple random, systematic, stratified, and cluster sampling techniques.
    • Pick a stratified sample, by city, of 20 restaurants.
    • Pick a stratified sample, by entree cost, of 21 restaurants.
    • Pick a cluster sample of restaurants from two cities.
    • 1.14.7 Restaurants Stratified by City and Entree CostRestaurants Used in Sample
  • Three sampling methods (special topic)

    • Stratified sampling is a divide-and-conquer sampling strategy.
    • The downside is that analyzing data from a stratified sample is a more complex task than analyzing data from a simple random sample.
    • The analysis methods introduced in this book would need to be extended to analyze data collected using stratified sampling.
    • Examples of simple random, stratified, and cluster sampling.
    • In the middle panel, stratified sampling was used: cases were grouped into strata, and then simple random sampling was employed within each stratum.
  • Summary

    • Each member of the population has an equal chance of being selected- Sampling Methods
  • Random Sampling

    • A random sample, also called a probability sample, is taken when each individual has an equal probability of being chosen for the sample.
    • Systematic and stratified techniques, discussed below, attempt to overcome this problem by using information about the population to choose a more representative sample.
    • Stratified sampling, which is discussed below, addresses this weakness of SRS.
    • Each sample would be combined to form the full sample.
    • Categorize a random sample as a simple random sample, a stratified random sample, a cluster sample, or a systematic sample
  • Inferential Statistics

    • What is the sample?
    • Was the sample picked by simple random sampling?
    • Sometimes it is not feasible to build a sample using simple random sampling.
    • Since simple random sampling often does not ensure a representative sample, a sampling method called stratified random sampling is sometimes used to make the sample more representative of the population.
    • In stratified sampling, you first identify members of your sample who belong to each group.
  • Random Samples

    • In survey sampling, weights can be applied to the data to adjust for the sample design, particularly stratified sampling (blocking).
    • Simple random sampling is a basic type of sampling, since it can be a component of other more complex sampling methods.
    • Further, for a small sample from a large population, sampling without replacement is approximately the same as sampling with replacement, since the odds of choosing the same individual twice is low.
    • Conceptually, simple random sampling is the simplest of the probability sampling techniques.
    • If these conditions are not true, stratified sampling or cluster sampling may be a better choice.
  • How Well Do Probability Methods Work?

    • In earlier sections, we discussed how samples can be chosen.
    • Failure to use probability sampling may result in bias or systematic errors in the way the sample represents the population.
    • However, even probability sampling methods that use chance to select a sample are prone to some problems.
    • Recall some of the methods used in probability sampling: simple random samples, stratified samples, cluster samples, and systematic samples.
    • Random sampling eliminates some of the bias that presents itself in sampling, but when a sample is chosen by human beings, there are always going to be some unavoidable problems.
  • Determining Sample Size

    • Sample size determination is the act of choosing the number of observations or replicates to include in a statistical sample.
    • The sample size is an important feature of any empirical study in which the goal is to make inferences about a population from a sample.
    • In complicated studies there may be several different sample sizes involved.
    • For example, in a survey sampling involving stratified sampling there would be different sample sizes for each population.
    • Sample sizes are judged based on the quality of the resulting estimates.
  • Sampling

    • Other well-known random sampling methods are the stratified sample, the cluster sample, and the systematic sample.
    • To choose a stratified sample, divide the population into groups called strata and then take a proportionate number from each stratum.
    • For example, you could stratify (group) your college population by department and then choose a proportionate simple random sample from each stratum (each department) to get a stratified random sample.
    • Those numbers picked from the first department, picked from the second department and so on represent the members who make up the stratified sample.
    • Determine the type of sampling used (simple random, stratified, systematic, cluster, or convenience).
  • Samples

    • This process of collecting information from a sample is referred to as sampling.
    • The best way to avoid a biased or unrepresentative sample is to select a random sample, also known as a probability sample.
    • Several types of random samples are simple random samples, systematic samples, stratified random samples, and cluster random samples.
    • A sample that is not random is called a non-random sample, or a non-probability sampling.
    • Some examples of nonrandom samples are convenience samples, judgment samples, and quota samples.
Subjects
  • Accounting
  • Algebra
  • Art History
  • Biology
  • Business
  • Calculus
  • Chemistry
  • Communications
  • Economics
  • Finance
  • Management
  • Marketing
  • Microbiology
  • Physics
  • Physiology
  • Political Science
  • Psychology
  • Sociology
  • Statistics
  • U.S. History
  • World History
  • Writing

Except where noted, content and user contributions on this site are licensed under CC BY-SA 4.0 with attribution required.