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Multivariate probit model information


In statistics and econometrics, the multivariate probit model is a generalization of the probit model used to estimate several correlated binary outcomes jointly. For example, if it is believed that the decisions of sending at least one child to public school and that of voting in favor of a school budget are correlated (both decisions are binary), then the multivariate probit model would be appropriate for jointly predicting these two choices on an individual-specific basis. J.R. Ashford and R.R. Sowden initially proposed an approach for multivariate probit analysis.[1] Siddhartha Chib and Edward Greenberg extended this idea and also proposed simulation-based inference methods for the multivariate probit model which simplified and generalized parameter estimation.[2]

  1. ^ Ashford, J.R.; Sowden, R.R. (September 1970). "Multivariate Probit Analysis". Biometrics. 26 (3): 535–546. doi:10.2307/2529107. JSTOR 2529107. PMID 5480663.
  2. ^ Chib, Siddhartha; Greenberg, Edward (June 1998). "Analysis of multivariate probit models". Biometrika. 85 (2): 347–361. CiteSeerX 10.1.1.198.8541. doi:10.1093/biomet/85.2.347 – via Oxford Academic.

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Siddhartha Chib

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for categorical data. Ordered logit and ordered probit regression for ordinal data. Single index models[clarification needed] allow some degree of nonlinearity...

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case of the multivariate regression and part of this provides for Bayesian estimation of covariance matrices: see Bayesian multivariate linear regression...

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not as important as in the past. For any non-linear model (for instance Logit and Probit models), however, heteroscedasticity has more severe consequences:...

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an ordered probit model, preserving the ordering of responses without the assumption of an interval scale. The use of an ordered probit model can prevent...

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knowledge of the underlying likelihood function is needed. For general multivariate normal distributions for x {\displaystyle \mathbf {x} } and the data...

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that the model fits the data well. For example, if the functional form of the model does not match the data, R2 can be high despite a poor model fit. Anscombe's...

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