Types of Probability Sampling: Simple, Systematic, Stratified, Cluster, and Multi-stage, Study notes of Introduction to Sociology

An overview of different types of probability sampling methods, including simple random sampling, systematic random sampling, stratified random sampling, random cluster sampling, and complex multi-stage random sampling. Each method has its unique characteristics, advantages, and disadvantages. Simple random sampling involves selecting each element in the population with an equal probability, while systematic random sampling selects elements based on a specific interval. Stratified random sampling divides the population into groups and selects a random sample from each group. Random cluster sampling involves dividing the population into clusters and selecting some of them for sampling. Complex multi-stage random sampling involves a combination of these methods. Understanding the differences between these sampling methods is crucial for designing effective research studies.

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Types of Probability Samples
Simple Random
Systematic Random
Stratified Random
Random Cluster
Complex Multi-stage Random (various kinds)
Stratified Cluster
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Types of Probability Samples

Simple RandomSystematic RandomStratified RandomRandom ClusterStratified ClusterComplex Multi-stage Random (various kinds)

Simple Random Sampling

  • Each element in the population

has an equal probability ofselection AND each combinationof elements has an equalprobability of selection

  • Names drawn out of a hat• Random numbers to select

elements from an ordered list

Stratified Random Sampling-

•^

For a given sample size, reduces errorcompared to simple random sampling IF thegroups are different from each other

-^

Tradeoff between the cost of doing thestratification and smaller sample size neededfor same error

-^

Probabilities of selection may be different fordifferent groups, as long as they are known

-^

Oversampling small groups improves inter-group comparisons

Systematic Random Sampling-

•^

Each element has an equal probabilityof selection, but combinations ofelements have different probabilities.

-^

Population size N, desired sample sizen, sampling interval k=N/n.

-^

Randomly select a number j between 1and k, sample element j and then everyk

th

element thereafter, j+k, j+2k, etc.

•^

Example: N=64, n=8, k=64/8=8.Random j=3.

Systematic Random Sampling-

•^

Runs the risk of error ifperiodicity in the list matchesthe sampling interval

-^

This is rare.

-^

In this example, every 4

th

element is red, and red nevergets sampled. If j had been 4or 8, ONLY reds would besampled.

Random Cluster Sampling - 1

•^

Done correctly, this is a form of random sampling

-^

Population is divided into groups, usuallygeographic or organizational

-^

Some of the groups are randomly chosen

-^

In pure cluster sampling, whole cluster is sampled.

-^

In simple multistage cluster, there is randomsampling within each randomly chosen cluster

Random Cluster Samplng - 3

•^

Cluster sampling has veryhigh error if the clusters aredifferent from each other

-^

Cluster sampling is NOTdesirable if the clusters aredifferent

-^

It IS random sampling: yourandomly choose the clusters

-^

But you will tend to omitsome kinds of subjects

Stratification vs. Clustering

Stratification •^

Divide population intogroups different from eachother: sexes, races, ages

-^

Sample randomly fromeach group

-^

Less error compared tosimple random

-^

More expensive to obtainstratification informationbefore sampling

Clustering •^

Divide population intocomparable groups:schools, cities

-^

Randomly sample some ofthe groups

-^

More error compared tosimple random

-^

Reduces costs to sampleonly some areas ororganizations

Stratified Cluster Sampling

•^

Combines elements of stratification and clustering

-^

First you define the clusters

-^

Then you group the clusters into strata of clusters,putting similar clusters together in a stratum

-^

Then you randomly pick one (or more) clusterfrom each of the strata of clusters

-^

Then you sample the subjects within the sampledclusters (either all the subjects, or a simple randomsample of them)