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Graziano and Raulin Research Methods: Chapter 12
Factorial Designs Graziano and Raulin Research Methods: Chapter 12 Graziano & Raulin (2000) Graziano & Raulin (1997)
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Factorial Designs Includes two or more independent variables
Essentially two (or more) studies in one By testing more than one independent variable at a time, we can look at the interactive effects of independent variables Most independent variables in psychology interact with other independent variables Graziano & Raulin (2000)
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Main Effects and Interactions
The effect of each of the independent variables on the dependent variable is the main effect of that variable The combined effect of two or more independent variables on the dependent variable is an interaction In complex designs, there may be several main effects and interactions to consider Graziano & Raulin (2000)
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Graphing Factorial Designs
For two independent variables (IV) Select one IV, and label the X-axis with the levels of that IV Label the Y-axis with enough range to graph the mean scores of each cell Graph and label the means from the first level of the second IV and label that line Repeat that process for each level of the second IV, labeling each line Graziano & Raulin (2000)
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Sample Data to Graph Graziano & Raulin (2000)
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Graph of Previous Slide
Graziano & Raulin (2000)
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Factorial ANOVA ANOVA can analyze any factorial design
The number of effects will depend on the number of independent variables (IVs) 2 IVs: A & B main effects; AB interaction 3 IVs: A, B, & C main effects; AB, AC, BC, & ABC interactions 4 IVs: A, B, C, & D main effects; AB, AC, AD, BC, BD, CD, ABC, ABD, BCD, & ABCD interactions 5 IVs: You DON’T want to know! Graziano & Raulin (2000)
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Repeated-Measures Factorials
Can use a within-subjects (also called repeated measures) design in a factorial study As with all within-subjects designs, sequence effects must be controlled The ANOVA will have to take into account that the same participants appear in all of the conditions Graziano & Raulin (2000)
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Mixed Designs The IVs do not have to be the same (e.g., all within-subjects or all between-subjects) Mixed (within-subjects & between-subjects): the ANOVA must take this into account Mixed (manipulated & nonmanipulated): will affect the interpretation Mixed in both senses is also possible Graziano & Raulin (2000)
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Variations on ANOVA ANOVA is a flexible analysis approach
Handles any number of IVs and any combination of within-subjects and between-subjects factors Variations of ANOVA ANCOVA (Analysis of Covariance) MANOVA (Multivariate Analysis of Variance) Easy to do with statistical analyses programs Graziano & Raulin (2000)
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Summary Factorial designs are like running two or more studies at once
Factorial studies are the only way to study the interaction of independent variables ANOVA will analyze factorial studies Factors may be mixed within-subjects and between-subjects factors manipulated and nonmanipulated factors Graziano & Raulin (2000)
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