Sampling distributions and difference in means

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Inferential statistics: sample and population

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28 Terms

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Sampling

  • Procedure for drawing the sample.

  • In order to be able to generalise the results of the sample to the population, the sample has to be representative.

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Representative sample

  • A subset of subjects who belong to a given population and who have the same general characteristics as the population.

  • Otherwise, we have a biased sample.

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Bias

  • Systematic error in sampling caused by a restriction in the selection process resulting in unrepresentative samples.

  • these results are not valid for the study.

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Example of bias

 In order to assess performance in language, we only selected students who attended school in Valencian as part of the sample.

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Probability sampling

  • The probability that each element of the population is likely to be part of the sample can be determined.

  • It is the best way of sampling because it is randomly selected.

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Example of probability

List of all the inhabitants of a city to randomly select those who will be part of the polling stations in the elections.

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Non-probability sampling

  • The probability associated with each of the possible samples is unknown or not taken into account.

  • It does not allow the degree of representativeness of a sample to be known.

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Example of Non-probability sampling:

Doing a survey at the door of the University

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Types of probabilistic sampling

  • Simple Random Sampling

  • Stratified Sampling

  • Cluster Sampling

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Simple Random Sampling

Randomly select individuals from the entire population.

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Example of Simple Random Sampling

If you're selecting 10 students randomly from a class of 100, every student has a 1/100 chance of being chosen.

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Stratified Sampling

The population is divided into different groups or sub-populations based on a specific characteristic (like age, gender, or grade), and then you randomly sample from each group.

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Example of Stratified Sampling

In a school with 60 male students and 40 female students, you might want to sample 10 students. You would randomly pick 6 males and 4 females to make sure the sample mirrors the gender distribution.

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Cluster Sampling

  • divide the population into clusters (which are groups or collectives, such as schools, hospitals, or neighborhoods), then you randomly select entire clusters.

  • All individuals within the chosen clusters become part of your sample.

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Example of Cluster Sampling

If you want to survey students about their learning habits, and your population is spread across different schools, you might randomly select a few schools (clusters), and then survey all students in those selected schools.

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Types of non-probabilistic sampling

  • Intentional or Opinion Sampling

  • Snowball Sampling

  • Accidental or Convenience Sampling

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Intentional or Opinion Sampling

  • Researcher uses their judgment to select sample elements that they believe are representative of the population.

  • This is based on the researcher's experience or expertise about what samples would provide the most relevant information.

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Example of Intentional or Opinion Sampling

If you're studying the impact of a new drug, you might intentionally select patients who have experienced specific side effects from the drug because their experiences are likely to provide valuable insights.

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Snowball Sampling

  • technique often used when studying populations that are difficult to access or hidden (e.g., people in specific social groups, or individuals with rare conditions).

  • One participant refers or "recruits" other participants, creating a "snowball" effect as the sample grows.

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Example of Snowball Sampling

If you're studying a specific subculture, like people who practice a rare hobby, you might start with one participant who knows others in the community, and those participants then refer you to more individuals.

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Accidental or Convenience Sampling

  • when the researcher selects participants who are easiest to access, rather than trying to select a sample that is representative of the broader population.

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Example of Accidental or Convenience Sampling

If you're conducting a survey in a shopping mall, you might simply ask the first 100 people who walk by, as they are the most accessible. The sample is convenient, but it might not represent the whole population.

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Population can be split into

  • Sampling

  • Sample (n)

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Sampling can be split into

Probabilistic

Not probabilistic

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Sample (n) can be split into

  • Representative sample

  • Biased sample

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Representative sample can lead to

  • Possibility of generalizing the results

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Biased sample can lead to

Inability to generalize results

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overview