[Date Prev][Date Next][Thread Prev][Thread Next][Date index][Thread index]

From |
"Naji Nassar \(MIReS\)" <naji.nassar@mires.fr> |

To |
<statalist@hsphsun2.harvard.edu> |

Subject |
st: RE: zero inflated poisson model |

Date |
Fri, 28 Nov 2003 17:31:22 +0100 |

Nick, Just to relate my experience in such case: - Number of prdt purchased follow a Poisson distribution : log(P(N))=N*log(lambda)-logfact(N+1)-log(exp(lambda)-1)) log(lambda)=B*X - Purchase incidence (prob. of purchase at least one) : p=1-exp(-exp(C*X)) Gombertz rather than Logit form --> log(-log(1-P))=C*X so if C==B, log(1-P)=-lambda probability of no purchase under the Poisson count process.. I always include the same variables in the binary and count process, and test whether B=C (the variables have same effect over both processes) Just compare the joint model (binary°count) with the complete Poisson model.. What I always found (more than 15 product categories), B=C was systematically & strongly rejected -----Message d'origine----- De : owner-statalist@hsphsun2.harvard.edu [mailto:owner-statalist@hsphsun2.harvard.edu]De la part de Theodoropoulos, N. Envoyé : vendredi 28 novembre 2003 17:06 À : statalist@hsphsun2.harvard.edu Objet : st: zero inflated poisson model Hi Statalisters, I am using a zero inflated poisson model (zip) and it is not clear to me if I have to incorporate in the two processes (count data process and binary process) the same explanatory variables. Green (2000, page 298) suggests that the covariates between the two processes need not be the same. Long (1997, p. 243) suggests that in the Zip (t) model the z's and the x's are the same, and the parameters in the logit process are assumed to be a scalar multiple of the parameters in the poisson process. However, he suggests that while the Zip(t) model reduces the number of parameters, it is difficult to imagine a social science application in which one would expect the parameters in the binary process to be a simple multiple of the parameters in the poisson process. The differences between the beta's and the gamma's parameters may be of substantive interest. I have been experimented by including the same covariates in the poisson process and in the logit process as well as discriminate between them. The magnitudes of the coefficients as well as their signs change and depend on the number of covariates I include in the binary process. My question is the following: Is there a general rule for what variables one should include in the logit process and what variables to include in the poisson process, or one should just experiment? Any suggestions? Thanks in advance, Nick * * For searches and help try: * http://www.stata.com/support/faqs/res/findit.html * http://www.stata.com/support/statalist/faq * http://www.ats.ucla.edu/stat/stata/

`<<attachment: winmail.dat>>`

**References**:**st: zero inflated poisson model***From:*"Theodoropoulos, N." <nt18@leicester.ac.uk>

- Prev by Date:
**st: RE: leastsquare-late answer** - Next by Date:
**RE: st: Re: how to save ado files** - Previous by thread:
**st: zero inflated poisson model** - Next by thread:
**st: leastsquare-late answer** - Index(es):

© Copyright 1996–2016 StataCorp LP | Terms of use | Privacy | Contact us | What's new | Site index |