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Presentation
On
LISREL

Under Guidance Of
Dr.Vikas Daryal
Director
TIMT

Submitted By
Naveen Chopra
MBA F S2
1106.12
LISREL

Linear

Structural
Relationship
LISREL
A

LISREL is defined by a hypothesized
pattern of linear relationships among a set of
measured and latent variables.
Such a pattern of linear relationships can be
represented mathematically in a variety of
ways.
There exist alternative ways of organizing
variables and defining parameter matrices,
which yield alternative mathematical
frameworks for representing data models
and covariance structure models.
Tools Applied
PCA

(Principle Component Analysis)
SEM (Structural Equation Model)
Principle Component Analysis
Principal

component analysis (PCA) is a
mathematical procedure uses orthogonal
transformation to convert a set of observations
of possibly correlated variables into a set of
values of linearly uncorrelated variables
called principal components.
The number of principal components is less than
or equal to the number of original variables.
Principal components are guaranteed to be
independent if the data set is jointly normally
distributed.
PCA is sensitive to the relative scaling of the
original variables.
Variance Contribution
PCA Analysis
This

Variance analysis shows that the
“Layout” variable having the most impact
on “Repurchase Link” in PC3 i.e. 0.722.
Structural Equation Model
 Structural

equation modeling (SEM) is
a statistical technique for testing and estimating causal
relations using a combination of statistical data and
qualitative causal assumptions.
 This definition of SEM was articulated by the
geneticist Sewall Wright (1921), the
economist Trygve Haavelmo (1943) and the cognitive
scientist Herbert A. Simon(1953), and formally
defined by Judea Pearl (2000) using a calculus of
counterfactuals.
 Structural equation models (SEM) allow both
confirmatory and exploratory modeling, meaning they
are suited to both theory testing and theory
development.
Structural Equation Model
The

concepts used in the model must
then be operationalized to allow testing
of the relationships between the concepts
in the model.
The model is tested against the obtained
measurement data to determine how well
the model fits the data.
The causal assumptions embedded in the
model often have falsifiable implications
which can be tested against the data.
Interpretation
GFI

(Goodness of Fit Index)
NFI(Normed Fit Index)
CFI (Comparative Fit Index)
Goodness of Fit Index
The

goodness of fit index (GFI) is a
measure of fit between the hypothesized
model and the observed covariance
matrix. The GFI ranges between 0 and 1,
with a cutoff value of .9 generally
indicating acceptable model fit.
Normed Fit Index
The

normed fit index (NFI) analyzes the
discrepancy between the chi-squared
value of the hypothesized model and the
chi-squared value of the null model.
 However, this NFI was found to be very
susceptible to sample size. Value for the
NFI should range between 0 and 1, with a
cutoff of .95 or greater indicating a good
model fit.
Comparative Fit Index
The

comparative fit index (CFI) analyzes the
model fit by examining the discrepancy
between the data and the hypothesized
model, while adjusting for the issues of
sample size inherent in the chi-squared test
of model fit, and the normed fit index. CFI
values range from 0 to 1, with larger values
indicating better fit; a CFI value of .90 or
larger is generally considered to indicate
acceptable model fit.
Path Diagram
Interpretation
This

Path Diagram also shows the value
1.06, which is also highest in all variables
and having the high impact on the
“Repurchase Link”
Conclusion
At

last, it concludes that, both PCA &
SEM shows the same results, so data
gathered by researcher is consistent and
the model is fit.
Thank You
Any Query?

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Lisrel

  • 1. Presentation On LISREL Under Guidance Of Dr.Vikas Daryal Director TIMT Submitted By Naveen Chopra MBA F S2 1106.12
  • 3. LISREL A LISREL is defined by a hypothesized pattern of linear relationships among a set of measured and latent variables. Such a pattern of linear relationships can be represented mathematically in a variety of ways. There exist alternative ways of organizing variables and defining parameter matrices, which yield alternative mathematical frameworks for representing data models and covariance structure models.
  • 4. Tools Applied PCA (Principle Component Analysis) SEM (Structural Equation Model)
  • 5. Principle Component Analysis Principal component analysis (PCA) is a mathematical procedure uses orthogonal transformation to convert a set of observations of possibly correlated variables into a set of values of linearly uncorrelated variables called principal components. The number of principal components is less than or equal to the number of original variables. Principal components are guaranteed to be independent if the data set is jointly normally distributed. PCA is sensitive to the relative scaling of the original variables.
  • 7. PCA Analysis This Variance analysis shows that the “Layout” variable having the most impact on “Repurchase Link” in PC3 i.e. 0.722.
  • 8. Structural Equation Model  Structural equation modeling (SEM) is a statistical technique for testing and estimating causal relations using a combination of statistical data and qualitative causal assumptions.  This definition of SEM was articulated by the geneticist Sewall Wright (1921), the economist Trygve Haavelmo (1943) and the cognitive scientist Herbert A. Simon(1953), and formally defined by Judea Pearl (2000) using a calculus of counterfactuals.  Structural equation models (SEM) allow both confirmatory and exploratory modeling, meaning they are suited to both theory testing and theory development.
  • 9. Structural Equation Model The concepts used in the model must then be operationalized to allow testing of the relationships between the concepts in the model. The model is tested against the obtained measurement data to determine how well the model fits the data. The causal assumptions embedded in the model often have falsifiable implications which can be tested against the data.
  • 10. Interpretation GFI (Goodness of Fit Index) NFI(Normed Fit Index) CFI (Comparative Fit Index)
  • 11. Goodness of Fit Index The goodness of fit index (GFI) is a measure of fit between the hypothesized model and the observed covariance matrix. The GFI ranges between 0 and 1, with a cutoff value of .9 generally indicating acceptable model fit.
  • 12. Normed Fit Index The normed fit index (NFI) analyzes the discrepancy between the chi-squared value of the hypothesized model and the chi-squared value of the null model.  However, this NFI was found to be very susceptible to sample size. Value for the NFI should range between 0 and 1, with a cutoff of .95 or greater indicating a good model fit.
  • 13. Comparative Fit Index The comparative fit index (CFI) analyzes the model fit by examining the discrepancy between the data and the hypothesized model, while adjusting for the issues of sample size inherent in the chi-squared test of model fit, and the normed fit index. CFI values range from 0 to 1, with larger values indicating better fit; a CFI value of .90 or larger is generally considered to indicate acceptable model fit.
  • 15. Interpretation This Path Diagram also shows the value 1.06, which is also highest in all variables and having the high impact on the “Repurchase Link”
  • 16. Conclusion At last, it concludes that, both PCA & SEM shows the same results, so data gathered by researcher is consistent and the model is fit.

Editor's Notes

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