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DANI=18NO=500MA=KM
KMSY
1
.681
.60.581
.01.10.071
.12.04.06.291
.06.06.01.35.241
.09.13.10.05.03.071
.04.08.16.10.12.06.251
.06.09.02.02.09.16.29.361
.23.26.19.05.04.04.08.09.091
.11.13.12.03.05.03.02.06.06.401
.16.09.09.10.10.02.04.12.15.29.201
.24.26.22.14.06.10.06.07.08.03.04.021
.21.22.29.07.05.17.12.06.06.03.12.04.551
.29.28.26.06.07.05.06.15.20.10.03.12.64.611
.15.16.19.18.08.07.08.10.06.15.16.07.25.25.161
.24.20.16.13.15.18.19.18.14.11.07.16.19.21.22.351
.14.25.12.09.11.09.09.11.21.17.09.05.21.23.18.39.481
MONY=9NE=3NX=9NK=3PH=SY,FRPS=SY,FITD=DI,FRTE=DI,FRBE=FU,FI
PALY
3(100)
3(010)
3(001)
PALX
FILY11LY42LY73LX11LX42LX73
VA1LY11LY42LY73LX11LX42LX73
PAGA
111
001
100
FRBE21
FRPS11PS22PS33PS23
OUSSSCMIND=3
FullModel
NumberofInputVariables18
NumberofY-Variables9
NumberofX-Variables9
NumberofETA-Variables3
NumberofKSI-Variables3
NumberofObservations500
CorrelationMatrix
VAR1VAR2VAR3VAR4VAR5VAR6
------------------------------------------------
VAR11.000
VAR20.6801.000
VAR30.6000.5801.000
VAR40.0100.1000.0701.000
VAR50.1200.0400.0600.2901.000
VAR60.0600.0600.0100.3500.2401.000
VAR70.0900.1300.1000.0500.0300.070
VAR80.0400.0800.1600.1000.1200.060
VAR90.0600.0900.0200.0200.0900.160
VAR100.2300.2600.1900.0500.0400.040
VAR110.1100.1300.1200.0300.0500.030
VAR120.1600.0900.0900.1000.1000.020
VAR130.2400.2600.2200.1400.0600.100
VAR140.2100.2200.2900.0700.0500.170
VAR150.2900.2800.2600.0600.0700.050
VAR160.1500.1600.1900.1800.0800.070
VAR170.2400.2000.1600.1300.1500.180
VAR180.1400.2500.1200.0900.1100.090
VAR7VAR8VAR9VAR10VAR11VAR12
VAR71.000
VAR80.2501.000
VAR90.2900.3601.000
VAR100.0800.0900.0901.000
VAR110.0200.0600.0600.4001.000
VAR120.0400.1200.1500.2900.2001.000
VAR130.0600.0700.0800.0300.0400.020
VAR140.1200.0600.0600.0300.1200.040
VAR150.0600.1500.2000.1000.0300.120
VAR160.0800.1000.0600.1500.1600.070
VAR170.1900.1800.1400.1100.0700.160
VAR180.0900.1100.2100.1700.0900.050
VAR13VAR14VAR15VAR16VAR17VAR18
VAR131.000
VAR140.5501.000
VAR150.6400.6101.000
VAR160.2500.2500.1601.000
VAR170.1900.2100.2200.3501.000
VAR180.2100.2300.1800.3900.4801.000
ParameterSpecifications
LAMBDA-Y
ETA1ETA2ETA3
------------------------
VAR1000
VAR2100
VAR3200
VAR4000
VAR5030
VAR6040
VAR7000
VAR8005
VAR9006
LAMBDA-X
KSI1KSI2KSI3
VAR10000
VAR11700
VAR12800
VAR13000
VAR14090
VAR150100
VAR16000
VAR170011
VAR180012
BETA
ETA1000
ETA21300
ETA3000
GAMMA
ETA1141516
ETA20017
ETA31800
PHI
KSI119
KSI22021
KSI3222324
PSI
ETA125
ETA2026
ETA302728
THETA-EPS
VAR1VAR2VAR3VAR4VAR5VAR6
293031323334
VAR7VAR8VAR9
353637
THETA-DELTA
VAR10VAR11VAR12VAR13VAR14VAR15
383940414243
VAR16VAR17VAR18
444546
NumberofIterations=13
LISRELEstimates(MaximumLikelihood)
LAMBDA-Y(Λy矩阵)
ETA1ETA2ETA3
VAR11.000----
VAR20.987----
(0.057)
17.419
VAR30.865----
(0.055)
15.856
VAR4--1.000--
VAR5--0.755--
(0.131)
5.781
VAR6--0.908--
(0.155)
5.865
VAR7----1.000
VAR8----1.268
(0.213)
5.939
VAR9----1.422
(0.248)
5.733
LAMBDA-X(Λx矩阵)
KSI1KSI2KSI3
VAR101.000----
VAR110.691----
(0.105)
6.609
VAR120.537----
(0.091)
5.931
VAR13--1.000--
VAR14--0.956--
(0.064)
15.025
VAR15--1.087--
(0.068)
15.906
VAR16----1.000
VAR17----1.207
(0.133)
9.062
VAR18----1.226
(0.135)
9.079
BETA(B矩阵:
描述内生潜变量之间因果路径系数的m×
n阶系数矩阵)
ETA1------
ETA20.015----
(0.052)
0.286
ETA3------
GAMMA(Γ矩阵:
描述内生潜变量与外生潜变量因果路径系数的m×
ETA10.3190.3400.194
(0.077)(0.063)(0.100)
4.1695.3811.942
ETA2----0.340
(0.092)
3.675
ETA30.162----
(0.050)
3.260
CovarianceMatrixofETAandKSI(内生潜变量及外生潜变量的协方差矩阵)
ETA1ETA2ETA3KSI1KSI2KSI3
ETA10.688
ETA20.0660.373
ETA30.0370.0500.200
KSI10.2310.0500.0900.554
KSI20.2590.0630.0130.0810.585
KSI30.1640.1090.0220.1380.1740.313
(外生潜变量估计变异数分别是0.554,0.585,0.313;
外生潜变量1与外生潜变量2的估计共变量为0.081;
外生潜变量1与外生潜变量3的估计共变量为0.138;
外生潜变量2与外生潜变量4的估计共变量为0.174)
KSI10.554
(0.094)
5.879
KSI20.0810.585
(0.035)(0.064)
2.2819.142
KSI30.1380.1740.313
(0.031)(0.031)(0.056)
4.4455.7015.621
(三个外生潜变量的变异及彼此的共变数(对角线以下)都达0.05显著水平)
ETA10.494
(0.053)
9.342
ETA2--0.335
(0.073)
4.563
ETA3--0.0420.186
(0.021)(0.049)
1.9493.803
(三个内生潜变量的变异及彼此的共变数(对角线以下)都达0.05显著水平)
SquaredMultipleCorrelationsforStructuralEquations
0.2820.1020.072
(是结构方程的R2,其数值表示内生潜变量可以被解释的变异。
由此处可知,三个内生潜变量可以被解释的变异百分比各约是28.2%,10.2%,7.2%。
以1分别减去这三个数,即可计算三个ζ值,在20页将报告)
SquaredMultipleCorrelationsforReducedForm
ReducedForm
ETA20.0050.0050.343
(0.017)(0.018)(0.089)
0.2850.2853.847
THETA-EPS(y变量的测量误差矩阵)
0.3120.3300.4850.6230.7850.689
(0.035)(0.035)(0.039)(0.074)(0.063)(0.068)
8.8319.29512.6048.46212.55210.145
VAR7VAR8VAR9
0.8000.6780.595
(0.062)(0.069)(0.078)
12.9019.7637.657
SquaredMultipleCorrelationsforY-Variables(y变量的R2,也是内生潜变量各观察指标的信度,要求所有潜变量各观察指标的信度都在0.5以上,以1分别减去这9个数,即可以得到测量变量的误差ε,见上↑)
0.6880.6700.5150.3740.2130.309
SquaredMultipleCorrelationsforY-Variables
0.2000.3220.405
THETA-DELTA(x变量的测量误差矩阵)
VAR10VAR11VAR12VAR13VAR14VAR15
0.4460.7350.8400.4150.4650.309
(0.080)(0.060)(0.060)(0.038)(0.039)(0.038)
5.54412.15914.09810.81611.8468.177
VAR16VAR17VAR18
0.6870.5440.529
(0.054)(0.054)(0.054)
12.79210.0829.752
SquaredMultipleCorrelationsforX-Variables(y变量的R2,也是外生潜变量各观察指标的信度,要求所有潜变量各观察指标的信度都在0.5以上,以1分别减去这9个数,即可以得到测量变量的误差ε,见上↑)
0.5540.2650.1600.5850.5350.691
SquaredMultipleCorrelationsforX-Variables
0.3130.4560.471
GoodnessofFitStatistics
DegreesofFreedom=125
MinimumFitFunctionChi-Square=292.514(P=0.00)以ML法估计,采用这个
NormalTheoryWeightedLeastSquaresChi-Square=278.686(P=0.00)
EstimatedNon-centralityParameter(NCP)=153.686
90PercentConfidenceIntervalforNCP=(109.136;
205.971)
卡方自由度比值小于3
MinimumFitFunctionValue=0.586
PopulationDiscrepancyFunctionValue(F0)=0.308
90PercentConfidenceIntervalforF0=(0.219;
0.413)
RootMeanSquareErrorofApproximation(RMSEA)=0.0496
90PercentConfidenceIntervalforRMSEA=(0.04