Chapter 11 Flashcards

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1
Q

Define interaction of two independent variables

A

Whether the effect of the original independent variable depends on another independent variable

Interaction = a difference in differences

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2
Q

Define crossover interaction

A

An interaction where the lines on the graph cross each other

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3
Q

Define spreading interaction

A

Lines are not parallel and do not cross over

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4
Q

Define a factorial design

A

Experiment design

One in which there are two or more independent variables.

Tests all possible combinations of conditions

If a study has two IV and each IV has two levels there will be four conditions

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5
Q

Define nested factorial designs

A

One independent variable is primary, and the other independent variable is nested under it

(Ex: researchers might study two school districts and then study three schools within each district)

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6
Q

Define participant variable

A

A variable whose levels are selected, not manipulated

Ex: age, sex, race

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7
Q

Define moderator

A

(Interactions show moderators)

An independent variable that changes the relationship between another independent and dependent variable

(Results in an interaction)

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8
Q

Define a main effect

A

The overall effect of one independent variable on the dependent variable, averaging over the levels of the other independent variable

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9
Q

Define marginal means

A

The means for each level of an independent variable, averaging over levels of the other independent variable

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10
Q

If lines are not parallel in a line graph then there is probably…

A

An interaction

Can’t confirm without significance test

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11
Q

In a bar graph if the bars are the same height then there probably is

A

No interaction

Can’t confirm without test

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12
Q

What’s the best way to describe an interaction

A

Start with one level of the first independent variable and explain what is happening with the second independent variable at that level, and then moved to the next level of the first independent variable and do the same thing

Ex: when people poured from the small bottle, they poured more detergent when it was on sale than when it was regular priced. When people poured from the large bottle, they poured the same amount of detergent when it was on sale as one it was regular price

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13
Q

What’s more important the main effect or an interaction

A

Interaction

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14
Q

If lines are not parallel in a line graph then there is probably…

A

An interaction

Can’t confirm without significance test

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15
Q

In a bar graph if the bars are the same height then there probably is

A

No interaction

Can’t confirm without test

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16
Q

What’s the best way to describe an interaction

A

Start with one level of the first independent variable and explain what is happening with the second independent variable at that level, and then moved to the next level of the first independent variable and do the same thing

Ex: when people poured from the small bottle, they poured more detergent when it was on sale than when it was regular priced. When people poured from the large bottle, they poured the same amount of detergent when it was on sale as one it was regular price

17
Q

What’s more important the main effect or an interaction

A

Interaction

18
Q

Define within groups

A

The same people participate at each level

One group participates in all 4 combinations

19
Q

Define between groups (independent-groups)

A

Different people participate at each level

20
Q

Define mixed factorial design

A

One independent variable is manipulated as independent groups (between) and the other is manipulated as within groups

21
Q

Why do we use factorial design’s

A

It has better external validity

Typically, our behavior depends on more than one variable by testing multiple factors we better approximate the “normal” conditions

(Ex: plant growing w both water and sunlight)

But we are limited with how many factors we can include (# of participants, complexity of data analysis)

22
Q

Why do we use factorial design (dependencies)

A

Many Times the answers to our research questions is it depends

(Ex: best therapy depends on the patient)

Factorial designs allows us to assess these dependencies

23
Q

Why use factorial designs? (Interaction)

A

If the effect of one variable depends on another the variables are said to “interact”

Factorial designs allows us to test for interactions

(Ex: does the effect of light depend on how much water the plant has)

24
Q

How do you describe the findings and there’s not an interaction

A

Ex: there’s not an interaction between them out of coffee drunk and I’m out of beer drunk. The fact of how much beer was drunk was the same no matter how much coffee was drunk

25
Q

How do you calculate an interaction

A

Calculate the size of the effect of one variable (by subtracting one value from the other) for each level of the other variable

If they’re the same then there is no interaction

(Find differences)

26
Q

Describing a main effect

A

Ex: There was a main effect of coffee.

On average, participants who drank two cups of coffee slept 2 hours less than participants who drank no cups of coffee

27
Q

How do you calculate main effect

A

Add and divide sections it asks about and compare sum (find avg)

If sum is the same there is no main effect