Description Details Author(s) References Examples
A model for mixed ordinal and continuous responses is presented where the heteroscedasticity of the variance of the continuous response is also modeled.
Package: | LVMMCOR |
Type: | Package |
Version: | 1.0 |
Date: | 2013-05-31 |
License: | GPL (>=2) |
Bahrami Samani and Nourallah Tazikeh Miyandarreh
Maintainer: Bahrami Samani <ehsan_bahrami_samani@yahoo.com>
Bahrami Samani, E., Ganjali, M. and Khodaddadi, A. (2008). A Latent Variable Model for Mixed Continuous and Ordinal Responses. Journal of Statistical Theory and Applications. 7(3):337-349.
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 | data("Bahrami")
gender<-Bahrami$ GENDER
age<-Bahrami$AGE
duration <-Bahrami$ DURATION
y<-Bahrami$ STEATOS
z<-Bahrami$ BMI
sbp<-Bahrami$ SBP
X=cbind(gender,age,duration ,sbp)
P<-lm(z~X)[[1]]
names(P)<-paste("Con_",names(P),sep="")
Q<-polr(factor(y)~X)[[1]]
names(Q)<-paste("Ord_",names(Q),sep="")
W=c(cor(y,z),polr(factor(y)~X)[[2]],var(z))
names(W)=c("Corr","cut_point1","cut_point2","Variance of Continous Response")
ini=c(P,Q,W)
p=5;
q=4;
LVMMCOR(ini,X=X,y=y,z=z,p=p,q=q)
|
Loading required package: nlme
Loading required package: MASS
Warning message:
glm.fit: fitted probabilities numerically 0 or 1 occurred
Warning message:
glm.fit: fitted probabilities numerically 0 or 1 occurred
$call
LVMMCOR.default(ini = ini, X = X, y = y, z = z, p = p, q = q)
$`Continuos Response`
Parameter S.E Confidence.Interval
Con_(Intercept) 23.89308890 6.63646283 (10.62,37.166)
Con_Xgender -1.14389263 1.38261351 (-3.909,1.621)
Con_Xage 0.32996775 0.09360033 (0.143,0.517)
Con_Xduration -0.45605872 0.11500008 (-0.686,-0.226)
Con_Xsbp -0.06089439 0.04590319 (-0.153,0.031)
$`Variance Of Countinous Response`
Parameter S.E Confidence.Interval
Variance of Continous Response 0.8556298 0.1825731 (0.49,1.221)
$`Ordinal Response`
Parameter S.E Confidence.Interval
Ord_Xgender -0.75227989 0.79897500 (-2.35,0.846)
Ord_Xage 0.01173232 0.05305946 (-0.094,0.118)
Ord_Xduration -0.02561587 0.06140197 (-0.148,0.097)
Ord_Xsbp -0.02907185 0.02548615 (-0.08,0.022)
$`Cut points`
Parameter S.E Confidence.Interval
cut point1 -6.081947 3.951918 (-13.986,1.822)
cut point2 -4.616182 3.782163 (-12.181,2.948)
$Correlation
Parameter S.E Confidence.Interval
Corr 0.4263786 0.2666938 (-0.107,0.96)
$Hessian
[,1] [,2] [,3] [,4] [,5]
[1,] 3.075454e+00 2.28059606 176.178036 28.3294208 447.520361
[2,] 2.280596e+00 2.28029227 131.215614 20.6718466 332.153261
[3,] 1.761780e+02 131.21561356 10316.604672 1724.0582859 25786.089135
[4,] 2.832942e+01 20.67184658 1724.058286 393.4184023 4179.811384
[5,] 4.475204e+02 332.15326109 25786.089135 4179.8113842 65759.705856
[6,] -1.619944e+00 -1.61995311 -94.092571 -15.3857811 -238.004981
[7,] -1.169340e+02 -94.08245232 -6893.927405 -1143.6066358 -17259.634539
[8,] -1.876919e+01 -15.38197302 -1143.585546 -257.1144850 -2795.195242
[9,] -2.964893e+02 -238.00626485 -17259.596060 -2795.1625138 -43950.275676
[10,] -3.404725e-03 -0.07787036 2.149972 0.7703003 3.716665
[11,] 4.221072e-01 0.37578997 25.052516 5.1743075 66.292400
[12,] 1.596938e+00 1.24420600 91.881621 13.5952824 230.198442
[13,] -1.794939e-01 -0.08176654 -10.864763 -1.7638556 -26.758660
[,6] [,7] [,8] [,9] [,10]
[1,] -1.6199437 -116.93399 -18.769187 -296.48934 -0.003404725
[2,] -1.6199531 -94.08245 -15.381973 -238.00626 -0.077870357
[3,] -94.0925714 -6893.92740 -1143.585546 -17259.59606 2.149971770
[4,] -15.3857811 -1143.60664 -257.114485 -2795.16251 0.770300328
[5,] -238.0049808 -17259.63454 -2795.195242 -43950.27568 3.716665126
[6,] 8.9391204 519.23566 84.909517 1313.37748 0.430736263
[7,] 519.2356566 38041.92350 6310.347510 95241.93793 -11.853289071
[8,] 84.9095168 6310.34751 1418.670272 15424.66922 -4.240237005
[9,] 1313.3774754 95241.93793 15424.669215 242527.86466 -20.447324803
[10,] 0.4307363 -11.85329 -4.240237 -20.44732 16.051001134
[11,] -2.0735151 -138.24173 -28.551063 -365.81375 -1.208731618
[12,] -6.8657460 -507.02261 -75.020589 -1270.28585 1.189283446
[13,] 0.4524706 59.85889 9.733948 147.54286 -5.216934611
[,11] [,12] [,13]
[1,] 0.4221072 1.5969385 -0.17949391
[2,] 0.3757900 1.2442060 -0.08176654
[3,] 25.0525159 91.8816213 -10.86476258
[4,] 5.1743075 13.5952824 -1.76385556
[5,] 66.2923996 230.1984416 -26.75865989
[6,] -2.0735151 -6.8657460 0.45247059
[7,] -138.2417346 -507.0226143 59.85889383
[8,] -28.5510628 -75.0205885 9.73394799
[9,] -365.8137535 -1270.2858548 147.54286004
[10,] -1.2087316 1.1892834 -5.21693461
[11,] 3.5687236 -1.2395056 -0.42885214
[12,] -1.2395056 10.0517051 -0.55923541
[13,] -0.4288521 -0.5592354 32.00406288
$convergence
[1] 0
attr(,"class")
[1] "LVMMCOR"
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