Wk 11 - SEM Flashcards

1
Q

What are latent variables? (x1)

A

Unobservable psych constructs

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2
Q

How does SEM relate to CFA? (x3)

A

An extension of:

* Theory-driven approach to hypothesis testing
* Based on the same mathematical principles
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3
Q

In characterising relationships between observed and latent varaibles, how is SEM like (x1), and different (x1) to CFA?

A

Can model correlational associations

Can also be used to model causal relationships (‘causal’ may be a little strong…)

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4
Q

What assumptions are made by SEM (that it shares with CFA)? (x2)

A

Multivariate normality

Linear relationships among variables

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5
Q

What is the typical focus of SEM? (x1)

A

Testing hypotheses about relationships between latent variables

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6
Q

What methods are subsumed by SEM? (x3)

Which make it…(x1)
Despite… (x1)

A

CFA,
ANOVA,
Regression

Very powerful and flexible analytic technique
(but some restrictions on use)

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7
Q

What are ‘manifest’ or ‘indicator’ variables in SEM? (x1)

A

Observed/measured variables

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8
Q

How are manifest/indicator variables’ variance calculated in SEM? (x2)

A

Unique for each variable,

Estimated from data

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9
Q

What constitutes the variance in latent variables in SEM? (x1)

A

Variance shared by subsets of manifestt/indicator variables

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10
Q

In what ways might latent variables relate in SEM? (x2)

A
Correlations (bidirectinal arrows)
Causal paths (unidirectional)
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11
Q

What are exogenous latent variables in SEM? (x2)

A

Those not caused by other FACTORS in the model

Summarise variance shared by subsets of OBSERVABLE variables

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12
Q

What are endogenous latent variables in SEM? (x2)

A

Those predicted by other FACTORS (latent variables) in the model
Summarise hypothesised causal relations between constructs summarised by the exogenous VARIABLES

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13
Q

What is ‘disturbance’ in SEM? (x1)

A

Error terms associated with endogenous latent variables

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14
Q

What do direct causal paths describe in SEM? (x2)

A

Effects of a predictor variable,

Controlling for effects of all other variables

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15
Q

What are the 2 stages of conducting an SEM?

A

Measurement model:
*CFA to specify factor structure of subsets of variables

Structural model:
*Examine relationships among latent variables ID’d by measurement model

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16
Q

When do you specify order of variables’ association in SEM? (X2)

A

For masurement model,

And then for structural

17
Q

What model fit evaluations are required in SEM? (x3, x2)

A

Fit indices (same as CFA):

* Chi-square, plus
* Relative indices

Comparison with other plausible models
*Can matter less for measurement models

18
Q

Under what conditions might you refine the model in SEM? (x2)

A

Free up additional parameters if initial fit is poor

Fix parameters to zero if they don’t contribute to fit (i.e., are ≈ 0)

19
Q

Considering fit as well as parsimony, parameters should only be free/estimated if they… (x2)

A

Clearly improve model fit

*Contribute to more accurate depiction of data

20
Q

How are estimated parameters evaluated in SEM? (x2)

But they should also be… (x1)

A

Chi-square, or
Akaike Information Criteria

Theoretically justified, not just ad hoc data fitting

21
Q

Considering fit as well as parsimony in SEM, we should ask ourselves? (x1)
Because… (x1)

A

Is the model working due to complexity, or a good fit?

SEM has buckets of free parameters, so lots of additional flexibility…

22
Q

Why is the traditional CFA chi-square test not necessarily useful when comparing alternative SEM models? (x3)

A

Because models in CFA are nested
SEM might compare qualitatively different structures
*ie differences in order of variable associations

23
Q

What issue arises when comparing non-nested models in SEM? (x2)

A

A comparison model with (eg) more free-parameters
Will generate a higher chi-square
Meaning that more parsimonious models are disadvantaged in analysis

24
Q

What is the solution to issue of biased chi-squares generated by comparing non-nested models in SEM? (x1, plus explain x2)

A

AIC (Akaike Information Criterion)
= chi-square + 2k
*where k = number of free parameters

25
Q

What does the AIC do in practice? (x2)

A

Introduces a penalty for model complexity

So that simpler models can compete

26
Q

How should the AIC(Akaike Information Criteria) be interpreted? (x2)

A

It summarises the fit/flexibility trade-off

So choose model with lowest AIC

27
Q

How should you plan sample size for SEM? (x3)

A

Same as CFA:

* Aim for 10+/parameter
* 5+ may suffice (reduced power)
28
Q

What are the 3 steps for conducting SEM? (x2, x2, x3)

A

Specify measurement and structural models
*ID fixed and free parameters
Estimate parameters of measurement model
*Max observed/predicted fit for variance/covariance matrices
Examine model fit/parameter estimates
*Refine till well fitting/parsimonious
*Test alternatives and compare fits

29
Q

What issues might constrain the use of SEM?

A

Sample size too small - need big for reliable estimates
Insufficient number of indicator variables (measurement model)
Poor fit of measurement model to data

30
Q

How many indicator variables are required for measurement models in SEM? (x2)

A

Single-factor: 3

2+ factors: 2+ for each latent variable

31
Q

Why is a poor-fitting measurement model an issue for SEM? x1

A

Cannot successfully identify latent variables underlying the data set

32
Q

What method could you use instead of SEM if you don’t quite meet all the requirements? (x1, plus describe x4)

A

Path analysis:

* Creates composite variables by averaging observed measures
* These play role of latent variables 
* So determine order of association, and
* Evaluate fit/alternative models (as per CFA/SEM
33
Q

While asking similar questions to the structural models in SEM, the earlier technique of Path Analysis was limited by… (x1)
Because of… (x1)

A

Inability to explicitly model error/unique variance

Because of lack of latent variables to account for shared variance