W5 - 1-Way Independent ANOVA Flashcards
Define experimental power
Ability to detect an effect of a certain size
What do underpowered studies leave you unable to do?
Detect small effects
What can you do to ensure the study has enough power?
Test plenty of people
Type 1 error
Incorrect rejection of the true null hypothesis
When 1 concludes a relationship or effect exists when it actually doesn’t.
What is the level of type 1 error we are willing to risk called?
Alpha
Type 1 errors will occur 5% of the time (1 in 20).
Type 2 error
Failure to reject false null hypothesis
When 1 concludes a relationship or effect doesn’t exist when actually it does.
What is the level of type 2 error we are wiling to risk called?
Beta
What are statistical tests based on the assumption of?
That variance is due to true and random effects
List reasons as to why you may have a p value larger than 0.05
No actual effect
Lack of power - Too small a sample to detect an effect of a certain size
Inadequate variability w/in IV
Measurement error
Nuisances variance
List some sources of measurement error
Inadequate measurement instruments
Response error from participants
Contextual factors
Equation for family wise error
1-(1-alpha)^no. tests conducted
What happens to familywise error with the increasing number of tests we run
More inflation of familywise error rate
How can the increased family wise error/error rate be corrected?
By the bonferroni, Tukeys HSD, Holm & Scheffe tests
What do the bonferroni, Tukeys HSD, Holm & Scheffe tests do?
Reduce your ability to detect a true effect
Lower experimental power
Increase chance of making a type 2 error
What is a solution to the bonferroni, Tukeys HSD, Holm & Scheffe tests lowering experimental power + increasing chance of making a type 2 error?
1-way independent ANOVA
What does the 1-way independent ANOVA allow you to do?
Compare many groups w/ a single test
Positives to a 1-way independent ANOVA
No inflated familywise error rate
No reduction in experimental power
Assumptions to the 1-way independent ANOVA
Samples are independent
Data is interval or ratio
Normally distributed
Homogeneity of variance