How do you remember Type I versus Type II error without second-guessing yourself?
Every time I think I know it, I flip them in practice questions. I need a method that works under time pressure.
Start with the action, not the Roman numeral.
- Type I error: you rejected the null hypothesis, but the null was actually true.
- Type II error: you failed to reject the null hypothesis, but the null was actually false.
A practical way to anchor it is:
- Type I = false alarm
- Type II = missed detection
Imagine fictional lender Stone Harbor Credit tests whether its new underwriting filter reduces defaults.
- If the firm rejects the null and rolls out the filter even though it does not really help, that is a false alarm, so Type I.
- If the firm fails to reject the null and cancels a filter that actually would have reduced defaults, that is a missed detection, so Type II.
The significance level controls the probability of a Type I error. It does not directly equal the probability of a Type II error.
If you remember the decision you took, the labels become much easier to recover under pressure.
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