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02a Causal Models with Directly Observed Variables 2002

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(1)

SOC 681 – Causal Models with

Directly Observed Variables

(2)

Types of SEMs

 Regression Models

 Path Models

 Recursive

(3)

Class Exercise: Example 7

SEMs with Directly Observed Variables

 Felson and Bohrnstedt’s study of 209 girls

from 6th through 8th grade

 Variables

 Academic: Perceived academic ability

 Attract: Perceived attractiveness

 GPA: Grade point average

 Height: Deviation of height from the mean height

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Assumptions

 Relations among variables in the

model are linear, additive and causal.  Curvilinear, multiplicative and

interaction relations are excluded.

 Variables not included in the model

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Assumptions

 Variables are measured on an

interval scale.

 Variables are measured without

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Objectives

 Estimate the effect parameters (i.e., path

coefficients). These parameters indicate the direct effects of a variable hypothesized as a cause of a variable taken as an effect.

 Decompose the correlations between an

exogenous and endogenous or two endogenous variables into direct and indirect effects.

 Determine the goodness of fit of the model to

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AMOS Input

 ASCII

 SPSS

 Microsoft Excel

 Microsoft Access

 Microsoft FoxPro

 dBase

(10)

AMOS Output

 Path diagram

 Structural equations effect

coefficients, standard errors, t-scores, R2 values

 Goodness of fit statistics

 Direct and Indirect Effects

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Decomposing the Effects of Variables

on Achievement

Variables Direct Indirect Total

Sex -.03 - -.03

FatherEd .17 - .17

Ethnic .17 - .17

IndTrng .23* - .23*

AStress -.17* - -.17*

ActMast .02 - .02

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Goodness of Fit: Model 2

 Chi-Square = 29.07

df = 15

p < 0.06

 Chi-Square/df = 1.8

 RMSEA = 0.086

 GFI = 0.94

 AGFI = 0.85

(15)

Chi Square: 

2

 Best for models with N=75 to N=100

 For N>100, chi square is almost always significant since the magnitude is

affected by the sample size

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Chi Square to df Ratio: 

2

/df

 There are no consistent standards for what is considered an acceptable model  Some authors suggest a ratio of 2 to 1

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Root Mean Square Error of

Approximation (RMSEA)

 Value: [ (2/df-1)/(N-1) ]

 If 2 < df for the model, RMSEA is set to

0

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GFI and AGFI

(LISREL measures)

 Values close to .90 reflect a good fit.

 These indices are affected by sample

size and can be large for poorly specified models.

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Akaike Information Criterion (AIC)

 Value: 2 + k(k-1) - 2(df)

where k= number of variables in the model  A better fit is indicated when AIC is smaller

 Not standardized and not interpreted for a given model.

(20)

Model Building

 Standardized Residuals

ACH – Ethnic = 3.93

 Modification Index

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Goodness of Fit: Model 3

 Chi-Square = 16.51

df = 14

p < 0.32

 Chi-Square/df = 1.08

 RMSEA = 0.037

 GFI = 0.96

 AGFI = 0.90

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Comparing Models

 Chi-Square Difference = 12.56

df Difference = 1 p < .0005

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Difference in Chi Square

Value: X

2

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Decomposing the Effects of Variables

on Achievement

Variables Direct Indirect Total

Sex - .09 .09

FatherEd .- .06 .06

Ethnic .29 .05 .34

IndTrng .25 .04 .29

AStress -.14 -.03 -.17

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Class Exercise:

Example 7

SEMs with Directly Observed Variables

 Attach the data for female subjects

from the Felson and Bohrnstedt study (SPSS file Fels_fem.sav)

 Fit the non-recursive model

 Delete the non-significant path

between Attract and Academic and refit the model

 Compare the chi square values and

(27)

Class Exercise: Example 7

SEMs with Directly Observed Variables

 Felson and Bohrnstedt’s study of 209 girls

from 6th through 8th grade

 Variables

 Academic: Perceived academic ability

 Attract: Perceived attractiveness

 GPA: Grade point average

 Height: Deviation of height from the mean height

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