Module 11: Complex Experimental Designs Flashcards
Basic experimental designs
Research design featuring one independent and one dependent variable
Complex designs
experiments using more than one variable (either independent ot more than 1 dependent variable)
Factorial design
a type of complex design with more than 1 independent variable
Multivariate design
more than one dependent variable
What is the 2 option if you want to investigate two independent variables?
- conduct separate experiments
- manipulate each independent variable of interest or manipulate 2 independent variables in the same experiment
What us the benefit of combining two seperate experiments into one?
More individual tests of significance one runs, the greater the likelihood of finding false positive results
2X2 factorial design (3)
- Includes 2 independent variables and 1 dependent variable
- You have 2 independent variables and each has 2 levels
- results in 4 treatment groups
3 X 2 factorial design (2)
- you have 2 independent variables with one variable having 3 levels and the other 2 levels
- Results in 6 treatment groups
Small sample sizes—– the power of a study
lower
confirmattory hypothesis
The researcher specify what they expect to find
Ex: “Playing adventure type games will result in higher conigtive functioning”
Exploratory Hypothesis
The researcher is not interested in confirming a prediction but only in investigating how two variables are related
Main effects
A main effect in experimental design and statistics refers to the impact or influence of a single independent variable on a dependent variable, while holding all other independent variables constant. The main effect of variable A represents the average difference in the dependent variable C between levels A1 and A2, while disregarding the levels of B.
Main effects refer to the differences in mean scores between the levels of each independent variable across the values of the other independent variable (i.e., the marginal means).
Marginal mean
the marginal means of one variable are the means for that variable averaged across every level of the other variable.
Interaction
The effect of one independent variable depends on the level of another independent variable.
Interactions help identify situations where the effect of one factor (e.g., A) on the dependent variable (C) is different depending on the level of the other factor (B).
Researchers have 2 ways of conclusing wether they have found an interaction effect in a study:
- First way is by referring to the ANOVA summary table looking for the interaction effect and deterining its p value (<= 0.05)
- Plotting the interaction on a graph