** Mx startup successful **
 
 **MX-PC 1.50** Job started on 08/25/01 at 10:07:02


 
 
 The following MX script lines were read for group  1
 
 #NGROUPS 1
 Note: #NGroup set number of groups to           1
 
 #DEFINE NVAR 4
 #DEFINE NFAC 2
 LINEAR UNCONDITIONAL ANTISOCIAL MODEL
 DATA NINPUT=11 NOBSERVATIONS=221
 RECTANGULAR FILE=ANTIREAD.DAT
 
  NOTE: Rectangular file contained   221 records with data
 
 LABELS  ANTI1 ANTI2 ANTI3 ANTI4
 READ1 READ2 READ3 READ4
 GEN HOMECOG ID
 SELECT ANTI1 ANTI2 ANTI3 ANTI4 ;
 BEGIN MATRICES;
 
  NOTE: Selection yields  221 data vectors for analysis
  NOTE: Vectors contain a total of   884 observations
 
 D DIAG 1 1 FREE
 S SYMM NFAC NFAC FREE
 L FULL NVAR NFAC
 I IDEN NVAR NVAR
 M FULL NFAC 1 FREE
 END MATRICES;
 MATRIX  L
 1 0
 1 1
 1 2
 1 3
 START 1 ALL
 MEANS L *M;
 COVARIANCES  L&S +I@D;
 INTERVALS @95 D 1 1 S 1 1 S 2 1 S 2 2 M 1 1 M 2 1
 END GROUP;
 
 
 Summary of VL file data for group            1
 
                ANTI1      ANTI2      ANTI3      ANTI4
     Code      1.0000     2.0000     3.0000     4.0000
   Number    221.0000   221.0000   221.0000   221.0000
     Mean      1.4932     1.8371     1.8778     2.0679
 Variance      2.3586     3.1952     3.2294     4.3257
  Minimum      0.0000     0.0000     0.0000     0.0000
  Maximum      7.0000     9.0000    10.0000     9.0000
 
 
 PARAMETER SPECIFICATIONS
 
 GROUP NUMBER:           1
 
Linear unconditional antisocial model                                                                                           
 
 MATRIX D
 This is a DIAGONAL matrix of order    1 by    1
    1
 1  1
 
 MATRIX I
 This is an IDENTITY matrix of order    4 by    4
 
 MATRIX L
 This is a FULL matrix of order    4 by    2
 It has no free parameters specified
 
 MATRIX M
 This is a FULL matrix of order    2 by    1
    1
 1  5
 2  6
 
 MATRIX S
 This is a SYMMETRIC matrix of order    2 by    2
    1 2
 1  2
 2  3 4
 
 
 
 
 MX PARAMETER ESTIMATES
 
 GROUP NUMBER:           1
 
Linear unconditional antisocial model                                                                                           
 
 MATRIX D
 This is a DIAGONAL matrix of order    1 by    1
             1
 1      1.5290
 
 MATRIX I
 This is an IDENTITY matrix of order    4 by    4
 
 MATRIX L
 This is a FULL matrix of order    4 by    2
             1          2
 1      1.0000     0.0000
 2      1.0000     1.0000
 3      1.0000     2.0000
 4      1.0000     3.0000
 
 MATRIX M
 This is a FULL matrix of order    2 by    1
             1
 1      1.5543
 2      0.1765
 
 MATRIX S
 This is a SYMMETRIC matrix of order    2 by    2
          1       2
 1   0.9641
 2   0.1504  0.0963
 
 Your model has    6 estimated parameters and    884 Observed statistics

 
 -2 times log-likelihood of data >>>  3286.702
 Degrees of freedom >>>>>>>>>>>>>>>>       878
 
 
           6 Confidence intervals requested in group            1
 
  Matrix Element Int.      Estimate         Lower         Upper  Lfail Ufail
 
  D   1   1   1  95.0         1.5290        1.3437        1.7501 0 0   0 1

  S   1   1   1  95.0         0.9641        0.5927        1.4149 0 1   0 2

  S   1   2   1  95.0         0.1504        0.0011        0.2852 0 0   0 1

  S   1   2   2  95.0         0.0963        0.0162        0.1893 0 0   0 1

  M   1   1   1  95.0         1.5543        1.3651        1.7435 0 1   0 1

  M   1   2   1  95.0         0.1765        0.0924        0.2605 0 0   0 0




 

 
 
 

 

 
 This problem used  3.7% of my workspace
 
 Task                     Time elapsed (DD:HH:MM:SS)
 Reading script & data      0: 0: 0: 0.28
 Execution                  0: 0: 0: 5.82
 TOTAL                      0: 0: 0: 6.10
 
Total number of warnings issued:           0
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