The design of Monte-Carlo experiment to compare alternative estimators of simultaneous equation model requires an absence of correlation between the pairs of normal deviates generated. This is a very difficult requirement except several pairs of normal deviates are generated and then pairs with very low correlation coefficients are drawn. This study designed a 2-equation simultaneous system with a specified covariance matrix and examined the correlation between the pairs of normal deviates generated and the implied covariance matrix. The result showed that the random disturbances generated from normal deviates with feeble correlation coefficient (negative or positive) reproduced the specified variance-covariance matrix while others failed. ...
Correlated parameters are often expected when modeling a natural system. However, correlation among ...
The objectives of this research are threefold. First, a means of statistically validating the use of...
When factors are nonorthogonal the sums of squares for the main and interaction effects have overlap...
University of Minnesota Ph.D. dissertation. February 2013. Major: Educational Psychology. Advisor: M...
The present research was done to investigate the behavior of Ordinary Least Square Canonical Correla...
<p>(A) Simulations of total variability resulting from representative random correlation matrices s...
Abstract: Problem statement: All simultaneous equation estimation methods have some desirable asympt...
By employing a concomitant variable, researchers can reduce the error, increase the precision, and m...
A popular model in structural equation modeling involves a multivariate normal density with a struct...
In simultaneous equations model, multicollinearity and status of identification of the equations hav...
A monte carlo experiment was conducted to evaluate the robustness of two estimators of the populati...
Monte Carlo approach was employed to investigate the accuracy of Bobko's (1983) formulas for the bia...
<div><p>(A) Matrix correlations including the diagonal blocks (variances and covariances for <i>x</i...
The estimator of the coefficient covariance matrix proposed in White (1982)can be used to robustify ...
Many inferential statistical tests require that the observed variables have a normal distribution. M...
Correlated parameters are often expected when modeling a natural system. However, correlation among ...
The objectives of this research are threefold. First, a means of statistically validating the use of...
When factors are nonorthogonal the sums of squares for the main and interaction effects have overlap...
University of Minnesota Ph.D. dissertation. February 2013. Major: Educational Psychology. Advisor: M...
The present research was done to investigate the behavior of Ordinary Least Square Canonical Correla...
<p>(A) Simulations of total variability resulting from representative random correlation matrices s...
Abstract: Problem statement: All simultaneous equation estimation methods have some desirable asympt...
By employing a concomitant variable, researchers can reduce the error, increase the precision, and m...
A popular model in structural equation modeling involves a multivariate normal density with a struct...
In simultaneous equations model, multicollinearity and status of identification of the equations hav...
A monte carlo experiment was conducted to evaluate the robustness of two estimators of the populati...
Monte Carlo approach was employed to investigate the accuracy of Bobko's (1983) formulas for the bia...
<div><p>(A) Matrix correlations including the diagonal blocks (variances and covariances for <i>x</i...
The estimator of the coefficient covariance matrix proposed in White (1982)can be used to robustify ...
Many inferential statistical tests require that the observed variables have a normal distribution. M...
Correlated parameters are often expected when modeling a natural system. However, correlation among ...
The objectives of this research are threefold. First, a means of statistically validating the use of...
When factors are nonorthogonal the sums of squares for the main and interaction effects have overlap...