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Statistical significance

In statistics, a result is significant if it is unlikely to have occurred by chance.

More precisely, in traditional frequentist statistical hypothesis testing, the significance level of a test is the maximum probability of accidentally rejecting a true null hypothesis (a decision known as a Type I error). The significance of a result is also called its p-value.

For example, one may choose a significance level of, say, 5%, and calculate a critical value of a statistic (such as the mean) so that the probability of it exceeding that value, given the truth of the null hypothesis, would be 5%. If the actual, calculated statistic value exceeds the critical value, then it is significant "at the 5% level".

See also: Statistical power

Referenced By

Hypothesis test | Hypothesis testing | Statistical hypothesis testing | Testing Hypotheses | Testing statistical hypotheses

 

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This article is licensed under the GNU Free Documentation License. It uses material from the Wikipedia article "Statistical significance".

 

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