CH 14. Factorial ANOVA

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9 Terms

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Factorial ANOVA

2+ IV. Categorical

Tests for Interaction
-Main Effects; the level of one IV regardless of level of other IV.
- Interaction; talking about the unique combination of both IVs (4 hours and time out of class).

Looking for a unique condition.

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Main effects

A main effect is an outcome that is a consistent difference between levels of a factor.

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Interaction effects

An interaction effect exists when differences on one factor depend on the level you are on another factor.

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Running a Factorial ANOVA

Analyze>GLM>Univariate>both IV's go in fixed factors.

SPSS automatically assumes you want a factorial design. It automatically creates interaction term.

Contrasts>no need to run contrasts if IV only has 2 levels.

Plots> main effect:
IVs(separately)>Horizontal>add>error bars

Plots>interaction:
-Multiple lines in the graph. In general, if a variable has a natural order to it, put on horizontal axis.
-Variables with fewer categories goes in 'separate lines'.

Post hoc: no post hoc for variable with 2 levels

EM Means: not going to be any different that the descriptive means because there is no covariate. Essentially, we are just asking for another set of means, but in a different format. This format helps in interpreting the graphs a bit more. And we can get more options for post hoc. Select all>compare means

Options>descriptives>homogeneity.

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Helmert contrast

compares one group to combined other groups.

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Levene's Test in Factorial ANOVA

Levene is comparing all groups.

Testing for homogeneity of variance across all groups.

If you violate levee's, you have to look at the 6 SD in the descriptives, find high/low to get Hartley's Fmax

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Pairwise comparison

in Goggles.sav::

no need because this study is a 2x3 factorial design.

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Simple effects analysis

following an ANOVA, a follow-up test to a significant interaction, comparing individual cells

At placebo is there a significant difference between the two

At low is there " " "

At high is there " " "

Can only be done through syntax, and is used to control for type 1 error.

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controlling for Type 1 error

alpha .05

100 correlations only 5 will be significant by chance.

Reducing 5/100 = .20 --- much more sobering number, 1/20 will be significant.