|
|
Two-Sample Poisson RatePower and Sample Size |
The power of a test is its ability to detect an effect. It is always possible that, due to sampling error, a test will lead you to the wrong conclusion. Assessing power allows you to determine the probability that the test will correctly identify an effect if one exists.
If a test has low power, you may fail to detect an effect and mistakenly conclude that none exists.
If you provide the comparison rate that you want to be able to detect and the size of each sample, Minitab will calculate the power of the test.
Example Output |
|
Test for 2-Sample Poisson Rate
Testing comparison rate = baseline rate (versus ≠) Calculating power for baseline rate = 250 α = 0.05 “Lengths” of observation for sample 1, sample 2 = 1, 1
Comparison Sample Rate Size Power 240 30 0.696516 240 40 0.815189 240 50 0.891477 260 30 0.679181 260 40 0.799714 260 50 0.879232
The sample size is for each group. |
Interpretation |
For the post office data, the analyst wants to know what power she will get if she collects data over 30, 40, or 50 days and wants to detect a comparison rate of 240 or 260. The results indicate:
Free online chart generators for statistical analysis:
Useful tools: