LISREL syntax to accompany models and analyses in:
Preacher, K. J. (2006). Testing complex correlational hypotheses using structural equation modeling. Structural Equation Modeling, 13, 520-543.
LISREL syntax for computing the bivariate correlation between X and Y.
TI bivariate correlation DA NI=2 NO=40 CM 0.958365 0.231046 1.163310 MO NX=2 NK=2 LX=DI,FR PH=ST TD=ZE LK X Y ST .5 LX 1 1 LX 2 2 PH 2 1 PD OU ME=ML ND=4 XM EP=0.00001 IT=1000 NS AD=OFF
GROUP 1 bivariate correlation DA NG=2 NI=2 NO=40 CM 0.958365 0.231046 1.163310 MO NX=2 NK=2 LX=DI,FR PH=ST TD=ZE LK X Y ST .5 LX 1 1 LX 2 2 PH 2 1 PD OU ME=ML ND=4 XM EP=0.00001 IT=1000 NS AD=OFF GROUP 2 bivariate correlation DA NI=2 NO=40 CM 0.923433 0.021623 1.263412 MO NX=2 NK=2 LX=DI,FR PH=ST TD=ZE LK X Y ST .5 LX 1 1 LX 2 2 PH 2 1 EQ PH(1,2,1) PH(2,1) PD OU ME=ML ND=4 XM EP=0.00001 IT=1000 NS AD=OFF
LISREL syntax for computing the partial correlation between X and Y, controlling both for W.
TI partial correlation DA NI=3 NO=40 CM 1.405466 0.633555 0.958365 0.359973 0.231046 1.163310 MO NX=3 NK=3 LX=FU,FI PH=SY,FI TD=ZE LK W X Y FR PH 1 1 PH 3 2 LX 2 1 LX 2 2 LX 3 1 LX 3 3 VA 1 PH 2 2 PH 3 3 LX 1 1 ST .5 PH 1 1 PH 3 2 LX 2 1 LX 2 2 LX 3 1 LX 3 3 PD OU ME=ML ND=4 XM EP=0.00001 IT=1000 NS AD=OFF
GROUP 1 partial correlation DA NG=2 NI=3 NO=65 CM 1.371222 0.308131 0.875000 0.063412 0.024306 0.085601 MO NX=3 NK=3 LX=FU,FI PH=SY,FI TD=ZE LK W X Y FR PH 1 1 PH 3 2 LX 2 1 LX 2 2 LX 3 1 LX 3 3 VA 1 PH 2 2 PH 3 3 LX 1 1 ST .5 PH 1 1 PH 3 2 LX 2 1 LX 2 2 LX 3 1 LX 3 3 PD OU ME=ML ND=4 XM EP=0.00001 IT=1000 NS AD=OFF GROUP 2 partial correlation DA NI=3 NO=49 CM 1.593040 0.104162 1.034864 0.043919 0.123677 0.086420 MO NX=3 NK=3 LX=FU,FI PH=SY,FI TD=ZE LK W X Y FR PH 1 1 PH 3 2 LX 2 1 LX 2 2 LX 3 1 LX 3 3 VA 1 PH 2 2 PH 3 3 LX 1 1 ST .5 PH 1 1 PH 3 2 LX 2 1 LX 2 2 LX 3 1 LX 3 3 EQ PH(1,3,2) PH(3,2) PD OU ME=ML ND=4 XM EP=0.00001 IT=1000 NS AD=OFF
LISREL syntax for computing the semipartial correlation between X and Y, controlling Y for W.
TI semipartial correlation DA NI=3 NO=40 CM 1.405466 0.633555 0.958365 0.359973 0.231046 1.163310 MO NX=3 NK=3 LX=FU,FI PH=SY,FI TD=ZE LK W X Y FR PH 3 1 PH 3 2 LX 1 1 LX 2 2 LX 3 3 LX 2 1 VA 1 PH 1 1 PH 2 2 PH 3 3 ST .5 PH 3 1 PH 3 2 LX 1 1 LX 2 2 LX 3 3 LX 2 1 PD OU ME=ML ND=4 XM EP=0.00001 IT=1000 NS AD=OFF
GROUP 1 semipartial correlation DA NG=2 NI=3 NO=40 CM 1.405466 0.633555 0.958365 0.359973 0.231046 1.163310 MO NX=3 NK=3 LX=FU,FI PH=SY,FI TD=ZE LK W X Y FR PH 3 1 PH 3 2 LX 1 1 LX 2 2 LX 3 3 LX 2 1 VA 1 PH 1 1 PH 2 2 PH 3 3 ST .5 PH 3 1 PH 3 2 LX 1 1 LX 2 2 LX 3 3 LX 2 1 PD OU ME=ML ND=4 XM EP=0.00001 IT=1000 NS AD=OFF GROUP 2 semipartial correlation DA NI=3 NO=40 CM 1.357541 0.614773 0.923433 0.265435 0.021623 1.263412 MO NX=3 NK=3 LX=FU,FI PH=SY,FI TD=ZE LK W X Y FR PH 3 1 PH 3 2 LX 1 1 LX 2 2 LX 3 3 LX 2 1 VA 1 PH 1 1 PH 2 2 PH 3 3 ST .5 PH 3 1 PH 3 2 LX 1 1 LX 2 2 LX 3 3 LX 2 1 EQ PH(1,3,2) PH(3,2) PD OU ME=ML ND=4 XM EP=0.00001 IT=1000 NS AD=OFF
LISREL syntax for computing the squared bivariate correlation between X and Y.
TI corr_squared DA NI=2 NO=40 CM 0.958365 0.231046 1.163310 MO NX=2 NK=2 LX=FU,FI PH=SY,FI TD=ZE AP=1 LK X Y FR LX 1 1 LX 2 2 PH 2 1 ST .5 LX 1 1 LX 2 2 PH 2 1 VA 1 PH 1 1 PH 2 2 CO PA(1)=PH(2,1)**2 PD OU ME=ML ND=4 XM EP=0.00001 IT=1000 NS AD=OFF
GROUP 1 semi corr Dem DA NG=3 NI=3 NO=408 CM 2.564644 0.734038 5.394397 0.418448 1.223178 2.489353 MO NX=3 NK=3 LX=FU,FI PH=SY,FI TD=ZE AP=1 LK W X Y FR PH 3 1 PH 3 2 LX 1 1 LX 2 2 LX 3 3 LX 2 1 VA 1 PH 1 1 PH 2 2 PH 3 3 ST .5 PH 3 1 PH 3 2 LX 1 1 LX 2 2 LX 3 3 LX 2 1 CO PA(1)=PH(3,2)**2 PD OU ME=ML ND=4 XM EP=0.00001 IT=1000 NS AD=OFF GROUP 2 semi corr Rep DA NI=3 NO=459 CM 2.476566 0.162600 6.525559 0.175854 1.112253 1.752890 MO NX=3 NK=3 LX=FU,FI PH=SY,FI TD=ZE AP=1 LK W X Y FR PH 3 1 PH 3 2 LX 1 1 LX 2 2 LX 3 3 LX 2 1 VA 1 PH 1 1 PH 2 2 PH 3 3 ST .5 PH 3 1 PH 3 2 LX 1 1 LX 2 2 LX 3 3 LX 2 1 CO PA(1)=PH(3,2)**2 EQ PH(1,3,2) PH(3,2) PD OU ME=ML ND=4 XM EP=0.00001 IT=1000 NS AD=OFF GROUP 3 semi corr Ind DA NI=3 NO=411 CM 2.138116 0.160980 5.305798 0.270231 1.174910 2.095828 MO NX=3 NK=3 LX=FU,FI PH=SY,FI TD=ZE AP=1 LK W X Y FR PH 3 1 PH 3 2 LX 1 1 LX 2 2 LX 3 3 LX 2 1 VA 1 PH 1 1 PH 2 2 PH 3 3 ST .5 PH 3 1 PH 3 2 LX 1 1 LX 2 2 LX 3 3 LX 2 1 CO PA(1)=PH(3,2)**2 EQ PH(2,3,2) PH(3,2) PD OU ME=ML ND=4 XM EP=0.00001 IT=1000 NS AD=OFF
TI bivariate correlation pattern hypothesis DA NI=6 NO=113 CM 1.00 0.53 1.00 0.56 0.44 1.00 0.65 0.38 0.40 1.00 0.42 0.52 0.30 0.56 1.00 0.40 0.31 0.53 0.56 0.40 1.00 MO NX=6 NK=6 LX=DI,FR PH=ST TD=ZE LK QS AS ES QP AP EP ST .5 LX 1 1 LX 2 2 LX 3 3 LX 4 4 LX 5 5 LX 6 6 ST .5 PH 2 1 PH 3 1 PH 3 2 PH 4 1 PH 4 2 PH 4 3 ST .5 PH 5 1 PH 5 2 PH 5 3 PH 5 4 PH 6 1 PH 6 2 PH 6 3 PH 6 4 PH 6 5 EQ PH 2 1 PH 5 1 PH 4 2 PH 5 4 EQ PH 3 1 PH 6 1 PH 4 3 PH 6 4 EQ PH 3 2 PH 6 2 PH 5 3 PH 6 5 PD OU ME=ML ND=4 XM EP=0.00001 IT=1000 NS AD=OFF
TI partial correlation pattern hypothesis DA NI=10 NO=1071 CM 0.249 0.003 0.229 0.025 0.157 0.283 0.032 0.141 0.213 0.258 -0.006 0.146 0.143 0.134 0.223 0.024 0.171 0.269 0.217 0.178 0.377 0.017 0.137 0.201 0.181 0.143 0.248 0.283 -0.009 0.146 0.144 0.128 0.166 0.172 0.149 0.246 0.028 0.178 0.278 0.231 0.180 0.342 0.257 0.195 0.459 0.012 0.143 0.194 0.174 0.146 0.231 0.203 0.166 0.275 0.316 MO NX=10 NK=10 LX=FU,FI PH=SY,FI TD=ZE LK SEX M08 R08 C08 M10 R10 C10 M12 R12 C12 FR PH 1 1 PH 3 2 PH 4 2 PH 4 3 PH 5 2 PH 5 3 PH 5 4 PH 6 2 PH 6 3 FR PH 6 4 PH 6 5 PH 7 2 PH 7 3 PH 7 4 PH 7 5 PH 7 6 PH 8 2 PH 8 3 FR PH 8 4 PH 8 5 PH 8 6 PH 8 7 PH 9 2 PH 9 3 PH 9 4 PH 9 5 PH 9 6 FR PH 9 7 PH 9 8 PH 10 2 PH 10 3 PH 10 4 PH 10 5 PH 10 6 PH 10 7 FR PH 10 8 PH 10 9 LX 2 1 LX 3 1 LX 4 1 LX 5 1 LX 6 1 LX 7 1 LX 8 1 FR LX 9 1 LX 10 1 LX 2 2 LX 3 3 LX 4 4 LX 5 5 LX 6 6 LX 7 7 LX 8 8 FR LX 9 9 LX 10 10 VA 1 PH 2 2 PH 3 3 PH 4 4 PH 5 5 PH 6 6 PH 7 7 PH 8 8 PH 9 9 PH 10 10 VA 1 LX 1 1 ST .5 PH 1 1 PH 3 2 PH 4 2 PH 4 3 PH 5 2 PH 5 3 PH 5 4 PH 6 2 PH 6 3 ST .5 PH 6 4 PH 6 5 PH 7 2 PH 7 3 PH 7 4 PH 7 5 PH 7 6 PH 8 2 PH 8 3 ST .5 PH 8 4 PH 8 5 PH 8 6 PH 8 7 PH 9 2 PH 9 3 PH 9 4 PH 9 5 PH 9 6 ST .5 PH 9 7 PH 9 8 PH 10 2 PH 10 3 PH 10 4 PH 10 5 PH 10 6 PH 10 7 ST .5 PH 10 8 PH 10 9 LX 2 2 LX 3 3 LX 4 4 LX 5 5 LX 6 6 LX 7 7 LX 8 8 ST .5 LX 9 9 LX 10 10 EQ PH 3 2 PH 6 5 PH 9 8 EQ PH 4 2 PH 7 5 PH 10 8 EQ PH 4 3 PH 7 6 PH 10 9 PD OU ME=ML ND=4 XM EP=0.00001 IT=1000 NS AD=OFF