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mplus 8 用户手册 Chapter14 特殊建模问题.pdf
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以下是版本 8 Mplus 用户指南的摘录。第 3 章 - 第 13 章包括 250 多个示例。这些示例还包含在 Mplus DVD 上以及生成数据的相应蒙特卡罗模拟设置中。 第一章:导言 第 2 章:开始使用 Mplus 第 3 章:回归和路径分析视图示例 第四章:探索性因素分析视图示例 第五章:确认因子分析和结构方程建模视图示例 第 6 章:生长建模、生存分析和 N=1 时间序列分析视图示例 第 7 章:具有横截面数据视图示例的混合建模 第 8 章:采用纵向数据视图示例的混合建模 第 9 章:具有复杂调查数据视图示例的多层建模 第10章:多层次混合建模视图示例 第11章:缺少数据建模和贝叶斯估计视图示例 第12章:蒙特卡洛模拟研究查看示例 第13章:示例:特殊功能 第14章:特殊建模问题 第 15 章:标题、数据、变量和定义命令 第16章:分析命令 第17章:MODEL命令 第 18 章:输出、保存数据和绘图命令 第19章:蒙特卡洛命令 第20章:Mplus语言摘要 引用/索引
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Special Modeling Issues
515
CHAPTER 14
SPECIAL MODELING ISSUES
In this chapter, the following special modeling issues are discussed:
Model estimation
Multiple group analysis
Missing data
Categorical mediating variables
Calculating probabilities from probit regression coefficients
Calculating probabilities from logistic regression coefficients
Parameterization of models with more than one categorical latent
variable
In the model estimation section, technical details of parameter
specification and model estimation are discussed. In the multiple group
analysis section, differences in model specification, differences in data
between single-group analysis and multiple group analysis, and testing
for measurement invariance are described. In the missing data section,
estimation of models when there is missing data and special features for
data missing by design are described. There is a section that describes
how categorical mediating variables are treated in model estimation.
There is a section on calculating probabilities for probit regression
coefficients. In the section on calculating probabilities for logistic
regression coefficients, a brief background with examples of converting
logistic regression coefficients to probabilities and odds is given. In the
section on parameterization with multiple categorical latent variables,
conventions related to logistic and loglinear parameterizations of these
models are described.
MODEL ESTIMATION
There are several important issues involved in model estimation beyond
specifying the model. The following general analysis considerations are
discussed below:
Parameter default settings
Parameter default starting values
CHAPTER 14
516
User-specified starting values for mixture models
Multiple solutions for mixture models
Convergence problems
Model identification
Numerical integration
PARAMETER DEFAULT SETTINGS
Default settings are used to simplify the model specification. In order to
minimize the information provided by the user, certain parameters are
free, constrained to be equal, or fixed at zero as the default. These
defaults are chosen to reflect common practice and to avoid
computational problems. These defaults can be overridden. Because of
the extensive default settings, it is important to examine the analysis
results to verify that the model that is estimated is the intended model.
The output contains parameter estimates for all free parameters in the
model, including those that are free by default and those that are free
because of the model specification. Parameters that are fixed in the
input file are also listed with these results. Parameters fixed by default
are not included. In addition, the TECH1 option of the OUTPUT
command shows which parameters in the model are free to be estimated
and which are fixed.
Following are the default settings for means/intercepts/thresholds in the
model when they are included:
Means of observed independent variables are not part of the model.
The model is estimated conditioned on the observed independent
variables.
In single group analysis, intercepts and thresholds of observed
dependent variables are free.
In multiple group analysis and multiple class analysis, intercepts and
thresholds of observed dependent variables that are used as factor
indicators for continuous latent variables are free and equal across
groups or classes. Otherwise, they are free and unequal in the other
groups or classes except for the inflation part of censored and count
variables in which case they are free and equal.
In single group analysis, means and intercepts of continuous latent
variables are fixed at zero.
Special Modeling Issues
517
In multiple group analysis and multiple class analysis, means and
intercepts of continuous latent variables are fixed at zero in the first
group and last class and are free and unequal in the other groups or
classes except when a categorical latent variable is regressed on a
continuous latent variable. In this case, the means and intercepts of
continuous latent variables are fixed at zero in all classes.
Logit means and intercepts of categorical latent variables are fixed at
zero in the last class and free and unequal in the other classes.
Following are the default settings for variances/residual variances/scale
factors:
Variances of observed independent variables are not part of the
model. The model is estimated conditioned on the observed
independent variables.
In single group analysis and multiple group analysis, variances and
residual variances of continuous and censored observed dependent
variables and continuous latent variables are free. In multiple class
analysis, variances/residual variances of continuous and censored
observed dependent variables and continuous latent variables are
free and equal across classes.
In single group analysis using the Delta parameterization, scale
factors of latent response variables for categorical observed
dependent variables are fixed at one. In multiple group analysis
using the Delta parameterization, scale factors of latent response
variables for categorical observed dependent variables are fixed at
one in the first group and are free and unequal in the other groups.
In single group analysis using the Theta parameterization, variances
and residual variances of latent response variables for categorical
observed dependent variables are fixed at one. In multiple group
analysis using the Theta parameterization, variances and residual
variances of latent response variables for categorical observed
dependent variables are fixed at one in the first group and are free
and unequal in the other groups.
Following are the default settings for covariances/residual covariances:
Covariances among observed independent variables are not part of
the model. The model is estimated conditioned on the observed
independent variables.
CHAPTER 14
518
In single group analysis and multiple group analysis, covariances
among continuous latent independent variables are free except when
they are random effect variables defined by using ON or XWITH in
conjunction with the | symbol. In these cases, the covariances
among continuous latent independent variables are fixed at zero. In
multiple class analysis, free covariances among continuous latent
independent variables are equal across classes.
In single group analysis and multiple group analysis, covariances
among continuous latent independent variables and observed
independent variables are fixed at zero.
Covariances among observed variables not explicitly dependent or
independent are fixed at zero.
Residual covariances among observed dependent variables and
among continuous latent dependent variables are fixed at zero with
the following exceptions:
In single group analysis and multiple group analysis,
residual covariances among observed dependent variables
are free when neither variable influences any other variable,
when the variables are not factor indicators, and when the
variables are either continuous, censored (using weighted
least squares), or categorical (using weighted least squares).
In multiple class analysis, free residual covariances among
observed dependent variables are equal across classes.
In single group analysis and multiple group analysis,
residual covariances among continuous latent dependent
variables that are not indicators of a second-order factor are
free when neither variable influences any other variable
except its own indicators, except when they are random
effect variables defined by using ON or XWITH in
conjunction with the | symbol. In these cases, the
covariances among continuous latent independent variables
are fixed at zero. In multiple class analysis, free residual
covariances among continuous latent dependent variables
are equal across classes.
Following are the default settings for regression coefficients:
Regression coefficients are fixed at zero unless they are explicitly
mentioned in the MODEL command. In multiple group analysis,
free regression coefficients are unequal in all groups unless they
involve the regression of an observed dependent variable that is used
Special Modeling Issues
519
as a factor indicator on a continuous latent variable. In this case,
they are free and equal across groups. In multiple class analysis,
free regression coefficients are equal across classes.
PARAMETER DEFAULT STARTING VALUES
If a parameter is not free by default, when the parameter is mentioned in
the MODEL command, it is free at the default starting value unless
another starting value is specified using the asterisk (*) followed by a
number or the parameter is fixed using the @ symbol followed by a
number. The exception to this is that variances and residual variances
for latent response variables corresponding to categorical observed
dependent variables cannot be free in the Delta parameterization. They
can be free in the Theta parameterization. In the Theta parameterization,
scale factors for latent response variables corresponding to categorical
observed dependent variables cannot be free. They can be free in the
Delta parameterization.
GENERAL DEFAULTS
Following are the default starting values:
Means/intercepts of continuous and 0 or sample mean
censored observed variables depending on the
analysis
Means/intercepts of count observed variables 0
Thresholds of categorical observed variables 0 or determined by the
sample proportions
depending on the
analysis
Variances/residual variances of .05 or 1 depending on
continuous latent variables the analysis
Variances/residual variances of .5 of the sample
continuous and censored observed variables variance
Variances/residual variances of 1
latent response variables for categorical
observed variables
Scale factors 1
Loadings for indicators of continuous 1
latent variables
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