Repeated Measures
Factorial ANOVA
Factorial Design
Errors, Power, and Pairwise Comparisons
jUst havinG a lIttle lAugh ;)
100

A --- ---- design involves multiple observations from the same experimental unit under different conditions

repeated measures

100

What is the number of conditions, factors, and levels in a 2 x 2 x 2 design.

3 factors with 2 levels each, for a total of 8 conditions

100

What effect is present here?[1]

Interaction between pressure and anxiety

100

Define what a p-value represents.

The p-value is the probability of obtaining your observed results under the null hypothesis.

100

Which UGIAs teach Wednesday lab? :)

all of them!

200

Which assumption of the GLM is violated when we take repeated measures from the same subject, and how do we solve this problem?

1. Independence; 2. by treating subject as a factor in the model

200

What does it means to have an interaction in a factorial design?

Any of the following:

- The degree to which the effect of one factor depends on the level of the other

- the degree to which the mean for treatments differs from the additive effects of factors 

- difference between levels of Factor A is different for different levels of Factor B

- difference between simple effects

200

What effects are present here?[2]

Main effect of Anxiety

Interaction between Anxiety and Pressure

200

This is when no effect is present but a researcher rejects the null hypothesis.

Type I Error aka alpha error aka "false alarm"

200

What is the honor's heirloom?

a junior varsity silver medal for track (but still very honorable)

300

How do we (generally) determine fixed and random effects in a repeated measures study design?

Fixed: levels of interest; actual levels of the experiment

Random: levels represent a sample from all the possible levels; i.e. subject(we aren't theoretically interested in specific subjects)

300

 What is the meaning of the red box.[4]

The main effect (aka the estimate of effect offset) for level j

300

 What kind of design is this?[3]

Mixed design

300

Why is the null hypothesis the empty model? (Hint: Think of this in terms of what b1 would mean)

The null hypothesis is that there's no difference between groups --> b1 is the parameter that represents the difference between groups --> if there is no difference between groups, then b1 is zero --> when b1 is zero, the predicted score is b0 for everyone

300

Two truths and a lie (Which is the lie?):

1. Dr. Geller leads a dance team.

2. Dr. Geller has played League of Legends before.

3. Dr. Geller's son's favorite Pokémon is Kabutops.

Dr. Geller has NOT played league before (y'all thought she had?)

400

What would it mean if all (e)ij aka (pt)ij are equal to zero?

The effect of treatment is the same for every subject.

note: (pt)ij = person*treatment interaction

400

How do you calculate the mean square of factor A (MSA)?

SSa/dfa

note: calculate any mean square by dividing a sum-of-squares value by the corresponding degrees of freedom

400

It is demonstrated by this sentence: "When the wine is cheap, high quality wines are rated 16 points higher than low quality wines."

A simple effect of quality on cheap wines

400

This is the probability of making one or more false alarms when performing multiple pairwise comparisons

familywise error rate (aka experiment wise error rate)

Note: multiple comparisons lead to "alpha escalation"

400

Whose birthday is coming up next month?

Inez

500

What is changed/added to the following code to turn something from a between-subjects design to a repeated measures design:

model = lm(OUTCOME ~ PREDICTORS, data = DATA)

followed by anova(model)

model = aov(OUTCOME ~ PREDICTORS + Error(SUBJECT / PREDICTORS), data = DATA)

followed by summary(model) or tidy(model)

500

What is the difference between a linear mixed model and a mixed design?

LMM: a combination of fixed and random effects

Mixed design: mixing between and within-subjects factors

500

In a factorial design table, what do you look at to determine main effects and what do you look at to determine simple effects?

Main effects: are marginal means different

Simple effects: difference cell means (aka are the means from one row different? are the means from one column different?)

500

This is the number of pairwise comparisons possible for 103 groups.

Formula if j = # of groups: j*(j-1)/2

103*102/2 = 5253

500

What are the UGIAs' last names

Nguyen, Niu, Segall, Sandoval

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