SEM Flashcards

1
Q

Structural Equation Modeling

A

○ Regression with latent (unobservable) variable that we can’t directly measure
○ Allows for multiple predictors and outcomes/dependent variables
○ Measurement model: identifies # of latent constructs via confirmatory factor analysis
○ Structural model: identifies causal relationships via regression paths
SEM fits the hypothesized model to the observed data: fit indices evaluate how likely it is that a given model gave rise to the observed data

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2
Q

Types of Constructs

A
  1. Reflective: construct is cause of the measure, is reflected by indicators (observable measures)
  2. Formative: measures cause the construct (Ex: SES)
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3
Q

Reflective Construct

A

□ Indicators are called “effect indicators” because reflective construct influences indicators
-Must be correlated
□ Items should show strong internal consistency reliability (correlated, because all reflection of underlying construct)
□ Factor loading: represented by lambda (y) in diagrams
-FL = relative weight that the item is given in the estimation of the latent factor
-Need not include all facets of a construct, as long as its unidimensional; can be interchanged which allows for parallel-forms
□ If a person’s level on the construct changes, their score on each measure should change accordingly

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4
Q

Identified Model

A
  • # datapoints = # parameters
  • df = 0
  • Remember, df = #datapoints - #parameters
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5
Q

Under-identified Model

A
  • # datapoints < # parameters
  • df<0
  • Remember, df = #datapoints - #parameters
  • Requires you to add assumptions & variances
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6
Q

Over-identified model

A
  • # datapoints > # parameters
  • df > 0
  • Remember, df = #datapoints - #parameters
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7
Q

Latent Class Model

A
  • SEM for categorical models

- Ex: diagnosis

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8
Q

Mixture Model

A

-SEM for combo of categorical constructs and continuous constructs

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9
Q

Benefits of SEM

A

○ Allows for correlated errors (unlike CTT)
○ Handles multiple dependent variables simultaneously (unlike multiple regression)
○ Uses all available info/data using Full Info Maximum Likelihood (FIML) if pts are missing data (instead of deleting entire pt)
○ Can be used to account for different forms of measurement error (method bias)

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