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ADDIS ABABA UNIVERSITY GRADUATE STUDY PROGRAM DEPARTMENT OF STATISTICS COUNT REGRESSION MODELS OF HUMAN DEATHLY ROAD TRAFFIC ACCIDENT SIN ADDIS ABABA, ETHIOPIA Retain Work Advisor: Been Tesla(PhD)
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How to fill out over-dispersed and zero-inflated models

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Step 1: Collect the data on the dependent variable and the independent variables.
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Step 2: Determine if the data is over-dispersed or zero-inflated by examining the distribution.
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Step 3: If the data is over-dispersed, use a negative binomial regression model to account for the extra variability.
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Step 4: If the data is zero-inflated, use a zero-inflated model to account for the excess zeros.
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Step 5: Fit the selected model to the data using statistical software.
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Step 6: Interpret the results and draw conclusions based on the model output.
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Step 7: Assess the goodness-of-fit of the model to ensure its adequacy.

Who needs over-dispersed and zero-inflated models?

01
Researchers studying count data with a high degree of variability and excess zeros may need over-dispersed and zero-inflated models.
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Epidemiologists analyzing disease counts may find these models useful in accommodating the extra variability and zeros often observed.
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Actuaries working with insurance claims data may benefit from using over-dispersed and zero-inflated models to account for the excessive variability and excessive zeros.
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Ecologists studying wildlife population data might need these models to address the over-dispersion and excess zeros commonly encountered in such datasets.
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Demographers studying birth or mortality rates may require these models to handle the over-dispersion and excess zeros often observed in demographic data.
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Over-dispersed and zero-inflated models are statistical models used to analyze data where the data exhibit more variation (over-dispersion) or more zeros (zero-inflation) than would be expected from a standard probability distribution.
Researchers and statisticians working with data that exhibit over-dispersion or zero-inflation may need to use these models.
Over-dispersed and zero-inflated models are typically filled out using statistical software such as R, SAS, or Stata, following specific guidelines and assumptions for each model.
The purpose of these models is to provide a better fit for data that do not conform to the assumptions of standard statistical models, allowing for more accurate analysis and interpretation of the data.
The specific information required on these models will vary depending on the analysis being conducted, but generally includes data, model parameters, assumptions, and results.
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