Type I error

A Type I error is rejecting a true null hypothesis: a false positive, concluding there is an effect when in fact there is none.

A Type I error is a false alarm, the mistake of finding an effect that is not really there. Its long-run probability equals the significance level α\alpha you choose, so setting α=0.05\alpha = 0.05 accepts a 5% chance of this error when the null hypothesis is actually true. For example, convicting an innocent defendant is a Type I error when the null hypothesis is innocence. Lowering α\alpha reduces Type I errors but makes Type II errors more likely, so the two trade off.

More hypothesis testing terms, or browse the full statistics glossary.