-value hypothesis test
The
Steps
- Identify the appropriate distribution of the underlying random variable
- Formulate a null hypothesis
of our assumed parameterisation of the distribution; and an alternate hypothesis of its negation, which may be either one-sided or two-sided. - Construct the distribution of the test statistic being used
under the assumptions of . - Find the probability of a test statistic at least as extreme as observed
under . - State the conclusion:
if the
-value is less than the selected level of significance , it is highly unlikely is true and we therefore reject it in favour of ; otherwise we maintain . - Interpret these results in the context of the problem.
#state/tidy | #SemBr
Footnotes
-
Typically
or . ↩