Chapter 12- more than one IV Flashcards
Interaction effect
In a study examining the effect of cell phones on driving quality, age is a variable that could affect the results. Young drivers might be less affected by cell phones since they grew up with them, but could also be more affected since they have less driving experience. Adding another independent variable allows researchers to look for an interaction effect- whether the effect of the original independent variable (cell phone use) depends on the level of another independent variable (driver age). The interaction between these variables allows researchers to ask whether the effect of cell phones depend on age.
Intuitive interactions (2)
- Crossover interactions
2. Spreading interaction
Crossover interaction
Results can be described saying “it depends”- you might only like hot food or cold food depending on which food it is. You would always want ice cream to be cold and pancakes to be hot. Graph forms an X
Spreading interaction
Results can be described saying “only when”- it matters when you say “sit” to a dog when you’re holding a treat, but if you don’t have a treat, the dog won’t sit at all. The lines of the graph touch- one is horizontal, the other has a slope. Holding a treat and not having a treat are independent variables that impact the amount of time the dog sits (the dependent variable).
Factorial design
A design where there are two or more independent variables (factors)- tests for interactions. The 2 independent variables are commonly crossed to create 4 unique conditions (cells). Each independent variable has 2 conditions.
Participant variable
A variable like age, where the levels are selected (measured) instead of manipulated. They aren’t true independent variables, but they’re called independent variables in factorial designs for the sake of simplicity.
How can factorial designs test limits?
If there is no interaction between variables (age of the drivers and whether they used their phone or not) the graph will be two parallel lines. Cell phone use did not interact with/depend on age.
How are factorial designs related to external validity?
When researchers test an independent variable in more than one group at once, they’re testing whether the effect generalizes. If the independent variable affects the groups in the same way, it suggests that the effect of cell phone use generalizes to drivers of all ages.
How do interactions show moderators?
In factorial designs, a moderator is an independent variable that changes the relationship between another independent variable and a dependent variable. The effect of one independent variable depends on (is moderated by) the level of another independent variable. Body weight moderates the affect of alcohol on aggression- people with higher body weights are more likely to be aggressive when drunk.
Example of using interaction to test a theory
One memory theory states that adults remember more than children do because of their accumulated knowledge they can use to make connections. The study recruited a group of children who were chess experts and a group of adults who were chess novices. They also performed two memory tasks- remembering digits and the location of chess pieces. This was a 2 by 2 factorial design. Adults could better remember the digits, but the children could better remember the chess pieces. These results show the interaction predicted by theory- children’s memory capacity can be better than adults when they have expertise in the topic.
In a factorial design with two independent variables, how many results are there to evaluate?
Two main effects and one interaction effect
Main effect
The overall effect of one independent variable on the dependent variable, averaging over the levels of the other independent variable. You take averages across the row/column to get 2 marginal means.
How is it estimated how large each main effect is?
The difference between the means is calculated, and the confidence interval is calculated to determine if it’s statistically significant.
How are interactions estimated from a table?
Start by computing two differences (make sure to go in the same direction both times. This differences can indicate if the results are statistically significant- need to determine if the differences are different from each other.
When looking at a graph from a factorial design study, how do you know that there’s an interaction?
The lines aren’t parallel. For bar graphs, imagine drawing a line to connect the bars of one variable, and see if these lines are parallel or not