NON-NESTED SPATIAL COUNT REGRESSION MODEL SELECTION IN HEALTH INSURANCE
In the most cases, Poisson distribution is used for a count regression model. In this paper, not only Poisson Distribution that examined, but also another distribution such as Generalized Poisson, that capable of modeling overdisperion, and Zero- Inflated Generalized Poisson, that capable of mode...
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id-itb.:338752019-01-30T15:34:31ZNON-NESTED SPATIAL COUNT REGRESSION MODEL SELECTION IN HEALTH INSURANCE Jordy Matematika Indonesia Final Project Spatial regression model, Spatial Effect, Overdisperion, Poisson, Generalized Poisson, Zero-inflated Generalized Poisson, MCMC, Non-nested model, Vuong Test, Clarke Test INSTITUT TEKNOLOGI BANDUNG https://digilib.itb.ac.id/gdl/view/33875 In the most cases, Poisson distribution is used for a count regression model. In this paper, not only Poisson Distribution that examined, but also another distribution such as Generalized Poisson, that capable of modeling overdisperion, and Zero- Inflated Generalized Poisson, that capable of modeling excess zeros in response distribution. Then I also add spatial effect to the regression model. With the addition of these spatial effects, Bayesian approached is considered which allows the modeling for a spatial dependency pattern. The addition of spatial effects of each location caused the model to be having a lot of parameters. Thus MCMC algorithm is used to estimate the parameters. Because the models to be compared come from different distribution models so the models are categorized as a nonnested models. To compare the models that are non-nested, we use Vuong test and Clarke test. Provided that the Generalized Poisson distribution is a better distribution to other models for the data that used in this paper. text |
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In the most cases, Poisson distribution is used for a count regression model. In this
paper, not only Poisson Distribution that examined, but also another distribution
such as Generalized Poisson, that capable of modeling overdisperion, and Zero-
Inflated Generalized Poisson, that capable of modeling excess zeros in response
distribution. Then I also add spatial effect to the regression model. With the
addition of these spatial effects, Bayesian approached is considered which allows
the modeling for a spatial dependency pattern. The addition of spatial effects of
each location caused the model to be having a lot of parameters. Thus MCMC
algorithm is used to estimate the parameters. Because the models to be compared
come from different distribution models so the models are categorized as a nonnested
models. To compare the models that are non-nested, we use Vuong test and
Clarke test. Provided that the Generalized Poisson distribution is a better
distribution to other models for the data that used in this paper. |
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Final Project |
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Jordy |
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Jordy |
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Jordy |
title |
NON-NESTED SPATIAL COUNT REGRESSION MODEL SELECTION IN HEALTH INSURANCE |
title_short |
NON-NESTED SPATIAL COUNT REGRESSION MODEL SELECTION IN HEALTH INSURANCE |
title_full |
NON-NESTED SPATIAL COUNT REGRESSION MODEL SELECTION IN HEALTH INSURANCE |
title_fullStr |
NON-NESTED SPATIAL COUNT REGRESSION MODEL SELECTION IN HEALTH INSURANCE |
title_full_unstemmed |
NON-NESTED SPATIAL COUNT REGRESSION MODEL SELECTION IN HEALTH INSURANCE |
title_sort |
non-nested spatial count regression model selection in health insurance |
url |
https://digilib.itb.ac.id/gdl/view/33875 |
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