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Mathisens Test

  • A hypothesis test that assesses whether a relationship between two variables is statistically significant.
  • Typical steps: state a null hypothesis, choose sample size, collect paired data, compute a test statistic, and compare it to a critical value.
  • Commonly applied in fields such as psychology and sociology.

Mathisen’s test is a statistical method used to evaluate the significance of a relationship between two variables.

  • “Significance” here means the likelihood that an observed result is not due to chance but reflects a real relationship between the variables.
  • The test begins with a null hypothesis asserting no relationship between the two variables.
  • The researcher determines a sample size; larger samples yield more accurate results.
  • Data are collected for the two variables being studied.
  • A test statistic is calculated using a formula that accounts for the sample size, the mean and standard deviation of the two variables, and the correlation between them.
  • The calculated test statistic is compared to a pre-determined critical value. If the statistic exceeds the critical value, the relationship is considered significant.

Alcohol consumption and academic performance

Section titled “Alcohol consumption and academic performance”

A researcher defines the null hypothesis as there being no relationship between alcohol consumption and academic performance, collects data on both variables for a sample of college students, calculates the test statistic using Mathisen’s formula, and compares it to the critical value to determine significance.

A researcher defines the null hypothesis as there being no relationship between exercise and weight loss, collects data on exercise habits and weight loss for a sample of people, calculates the test statistic using Mathisen’s formula, and compares it to the critical value to determine significance.

  • Frequently used in psychology and sociology to determine whether observed relationships between variables are statistically significant.
  • Larger sample sizes produce more accurate results.
  • Null hypothesis
  • Test statistic
  • Critical value
  • Correlation
  • Mean
  • Standard deviation
  • Statistical significance