Which change raises power?
- Smaller samples with noisier measurement
- Larger samples with quieter measurement
- Stricter thresholds with tinier samples
When is power fixed?
- Before data collection, by design choices
- After publication, by reader votes
- During peer review, by editor preference
Computing power after the fact from the observed effect is an honest planning step.
Circle one: True False
Your required n swings wildly across plausible effects. What does that mean?
- The design is fragile and needs better measurement or budget first
- The math is broken and power is irrelevant
- You should enroll the smallest n and hope
A tiny p value marks a trivial effect measured with huge n. What keeps the ideas apart?
- Reporting the effect size alongside significance
- Deleting the p value entirely
- Collecting even more data blindly
An underpowered study reports a significant huge effect. How do you read it?
- As exact truth, since significance proves size
- With caution, since low power filters for exaggerations
- As proof that power was actually high
Which planning sequence is honest?
- Collect data, peek, then choose the effect that fits
- State the smallest useful effect, then solve for n under stated error rates
- Fix n by budget, then declare whatever appears as the target
A colleague sizes a replication from the first flashy estimate. What do you warn?
- Replications must always be smaller than originals
- Effect sizes never matter for planning
- Flashy early numbers inflate, so the replication will be sized too small
Planning power before you collect data W1-mt_zYNmSWAJT8-s1
- Larger samples with quieter measurement · More units and less noise make a real effect easier to catch.
- Before data collection, by design choices · Effect, variability, sample size, and threshold settle power up front.
- False · It restates the p value in new clothes and adds nothing.
- The design is fragile and needs better measurement or budget first · Sensitivity checks reveal fragility before the study starts.
- Reporting the effect size alongside significance · Sizes state how large a difference is, free from sample size.
- With caution, since low power filters for exaggerations · Accurate estimates fall short while lucky overestimates sail through.
- State the smallest useful effect, then solve for n under stated error rates · The smallest useful effect is a scientific decision made before running.
- Flashy early numbers inflate, so the replication will be sized too small · Discounting early winners is arithmetic, not cynicism.