MULTIVARIATE PROBIT ANALYSIS - A NEGLECTED PROCEDURE IN MEDICAL STATISTICS

被引:79
作者
LESAFFRE, E
MOLENBERGHS, G
机构
[1] Biostatistical Centre, Department of Epidemiology, Leuven, B-3000
关键词
D O I
10.1002/sim.4780100907
中图分类号
Q [生物科学];
学科分类号
07 ; 0710 ; 09 ;
摘要
The multivariate probit model is designed to regress a vector of correlated quantal variables on a mixture of continuous and discrete predictors. Various applications can be found in the biological, economical and psychosociological literature, but the method is not yet widely used in medical applications. We reintroduce this model thereby showing its usefulness in medical problems. Software for this model is, however, not widely available. We have written a PC program to select predictors and estimate parameters in the multivariate probit framework. The performance and characteristics of the program are briefly illustrated.
引用
收藏
页码:1391 / 1403
页数:13
相关论文
共 14 条
[1]  
Poirier D.J., Partial observability in bivariate probit models, Journal of Econometrics, 12, pp. 209-217, (1980)
[2]  
Kesteloot H., Geboers J., Joossens J.V., On the within‐population relationship between nutrition and serum lipids, the BIRNH study, European Heart Journal, 10, pp. 196-202, (1989)
[3]  
Kiefer N.M., Testing for dependence in multivariate probit models, Biometrika, 69, pp. 161-166, (1982)
[4]  
Muthen B., Speckart G., Categorizing skewed limited dependent variables. Using multivariate probit regression to evaluate the California Civil Abdict Program, Evaluation Review, 7, pp. 257-269, (1983)
[5]  
Anderson J.A., Pemberton J.D., The grouped continuous model for multivariate ordered categorical variables and covariate adjustment, Biometrics, 41, pp. 875-885, (1985)
[6]  
Pearson K., Mathematical contribution to the theory of evolution. VII. On the correlation of characters not quantitatively measurable, Philosophical Transactions of the Royal Society A: Mathematical, Physical and Engineering Sciences, 195, pp. 1-47, (1900)
[7]  
Ashford J.R., Sowden R.R., Multivariate probit analysis, Biometrics, 26, pp. 535-546, (1970)
[8]  
Morimune K., Comparisons of normal and logistic models in the bivariate dichotomous analysis, Econometrica, 47, 4, pp. 957-975, (1979)
[9]  
Tsiatis A.A., A note on a goodness‐of‐fit test for the logistic regression model, Biometrika, 67, pp. 250-251, (1980)
[10]  
Pregibon D., Logistic regression diagnostics, The Annals of Statistics, 9, pp. 705-724, (1981)