Final Within subjects design Flashcards

(32 cards)

1
Q

In terms of variance your regression assumes that

A

There is no variance on your x

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2
Q

Another assumption that no longer applies here is

A

Independence of data

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3
Q

Composite variables

A

Are another form of aggregation

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4
Q

When is it good to use a compound scale

A

To deal with poor properties of a likert scale

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5
Q

Simple form of aggregation assumes that______

A

each question contributes equally – they do not!

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6
Q

Issues with power analysis

A

Rules of thumb, problematic because it requires you have an idea of how big an effect you are going to see, how much noise

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7
Q

Why are rules of thumb different depending on the field?

A

Because they depend on the effect size and expected variance

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8
Q

This is not a within subjects design

A

A cross sectional design (is between)

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9
Q

Is a way of treating pre-post data

A

Using a differential score (careful with Lord’s paradox)

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10
Q

Lord’s paradox

A
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11
Q

You have to do this to compensate for random assignment missing here

A

Counterbalancing

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12
Q

Counterbalancing

A

You make sure all your subjects experience all conditions in a random order

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13
Q

This is the ideal form of counterbalancing

A

Full counterbalancing
ABC…
ABC, ACB, BAC, BCA, CAB, CBA

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14
Q

Reverse counterbalancing

A

Middle levels never experienced as first or last
Any two levels always experienced sequentially

AB—-BA
ABC—CBA

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15
Q

Latin square or William Latin square

A

Another type of couterbalancing

Every level is presented in every order
ABC
BAC
CBA

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16
Q

Is the only way to get an A after B half the time and B after A half the time

A

A latin William’s square not the standard

17
Q

Simpliest repeated measures design

A

No predictors/IVs, but each person is measured repeated times

Now the average performance is the intercept

18
Q

In a within subjects design the subject

A

Subject experiences multiple levels of the continuous predictor

19
Q

Random effects

A

Each subject has its own slope and intercept. Random because each subject was selected randomly

20
Q

If you have longitudinal within-subjects and you are interested in changes in slope/intercepts

A

ANOVA/regression analysis

21
Q

If you have longitudinal within-subjects and you are interested in pre/post differences

A

We use pre as a predictor. You don’t want a significant interaction here. This is and ANCOVA approach

22
Q

Nested

A

Means that things cannot be factorially combined. The best way to treat this is as a x level design with imbalance in the conditions

23
Q

These are the 4 most historically common methods to analyze repeated measures data

A
  1. Average across observations and analyze as between-subjects design
    2.Univariate ANOVA design
    3.Multivariate ANOVA design
    4.Multilevel Modeling
24
Q

Average across observations and analyze as between main issue is…

A

You create an aggregate doing this and the problem with an aggregate is you miss information about variability, how big was the sample size

25
Univariate ANOVA approach problems
Problem 1. Univariate repeated measures ANOVA. The issue is that softwares assumes "sphericity/circcularity" basically how much things are covarying with each other. Problem 2. All your predictors have to be categorical Problem 3. Can't handdle missing data. Propense to Imputation
26
Imputation
Is an educated guess of what a missing value's value will be
27
Multivariate ANOVA approach
You have multiple measures/predictors and you treat them as a single big factor of Y. Problem 1. time-consuming to run. Problem2. Does not make any assumption about variance and covariance
28
Multilevel Modeling
You can specify what your variance/covariance assumptions might be Can include continuous and categorical predictors Can handle missing data You can do GMM (Generalized Multiple Models). You can specify binomial outcomes, count variables, gamma distributed variables
29
Rule of thumb in a withing subjects design for sample size
The sample size doesn't depend on the number of levels of within subjects variables. That only applies to between subjects
30
Nested Designs
Are not factorial designs. Because different levels of the variable can take different values upon group conditions. Some levels are nested in one condition and you have to specify that to do an analysis but you won't get the result of an interaction
31
Issues with aggregation
No information about the variability was there for that particular aggregate. How big was the sample size. Information is lost
32
These are all names of Multilevel modeling
Hierarchical linear Models (HLM) Random Coefficient Regression Models Mixed Effects Modeling