PSY248 Lecture Notes - Lecture 7: Effect Size, Mean Absolute Difference, Orthogonal Polynomials

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PSY248 Week 7: Trend Analysis and Power
Trend analysis
Orthogonal polynomials
IV must vary qualitatively and quantitatively
Example of trend analysis
IV = blood and alcohol content
DV = driving performance
o 4 levels of BAC .00, .03, .06, .09
Means:
o  
o  
o  
o  
Get the coefficients from orthogonal polynomial tables provided the distances
between the levels of the IV are equal
 = (-3       80
    - + (  
 = (      
 = 11 x 8/20 3520
 = 3520/500 7.04
If post-hoc test:  = 2.82
o Scheffe: 3 x 2.84 = 8.52
If planned test: 
 = 6.24 (if  
Decision-wise error rate (DER) look at ANOVA notes
Hays procedure/decision rule
Type 1 error rate not adjusted
Use only for orthogonal comparisons
Post hoc vs. planned
EER (post hoc) overall test conducted first, then use Scheffe tests for
contrasts
EER (planned) no overall test conducted, Bonferroni tests for contrasts
DER (planned) no overall test conducted, Hays tests for orthogonal
contrasts
DER (post hoc) not covering this in the course (but it is called Rodger)
Confidence interval vs. hypothesis testing
Single mean hypothesis test:   
Single mean confidence interval:   +/- t
Obtaining standard error
o 1. Based on separate variance =
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