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Encyclopedia > Statistical assumptions

Statistical assumptions are general assumptions about statistical populations.


Statistics, like all mathematical disciplines, does not generate valid conclusions from nothing. In order to generate interesting conclusions about real statistical populations, it is usually required to make some background assumptions. These must be made with care, because inappropriate assumptions can generate wildly innacurate conclusions.


The most commonly applied statistical assumptions are:

  1. independence of observations from each other (see statistical independence)
  2. independence of observational error from potential confounding effects
  3. exact or approximate normality of observations (see normal distribution)
  4. linearity of graded responses to quantitative stimuli (see linear regression)

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Glossary (4141 words)
Statistical methods such as regression require the data to satisfy various conditions, for example that the data follow a normal distribution and are independent.
In a statistical hypothesis test, the P value is the probability of observing a test statistic at least as extreme as the value actually observed, assuming that the null hypothesis is true.
Statistics that are used to estimate unknown parameters are called estimators: for example, the mean of a sample is a statistic that is commonly used as an estimator of the population mean.
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