Abstract

In this paper we apply sequential Bayesian approach to compare the outcome of the presidential polls in Kenya. We use the previous polls to form the prior for the current polls. Even though several authors have used non-Bayesian models for countrywide polling data to forecast the outcome of the presidential race we propose a Bayesian approach in this case. As such the question of how to treat the previous and current pre-election polls data is inevitable. Some researchers consider only the most recent poll others Combine all previous polls up the present time and treat it as a single sample, weighting only by sample size, while others Combine all previous polls but adjust the sample size according to a weight function depending on the day the poll is taken. In this paper we apply a sequential Bayesian model (as an advancement of the latter which is time sensitive) where the previous measure is used as the prior of the current measure. Our concern is to model the proportion of votes between two candidates, incumbent and challenger. A Bayesian model of our binomial variable of interest will be applied sequentially to the Kenya opinion poll data sets in order to arrive at a posterior probability statement. The simulation results show that the eventual winner must lead consistently and constantly in at least 60% of the opinions polls. In addition, a candidate demonstrating high variability is more likely to lose the polls.

Highlights

  • The practical implication of their model is that the time series of opinion data should behave like a random walk, with the autoregressive-moving average (ARMA) representation of the time series containing an autoregressive root of unity

  • In order to understand the concept of sequential Bayesian analysis, we will consider a case of two candidates with four different scenarios forming our simulation set ups

  • We have developed the basis of the Bayesian approach to statistical inference

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Summary

Introduction

The seminal work of inflation [10, 11], spurred numerous studies which examined the evolution of voting intentions, as measured by opinion polls, and in particular the relationship between political popularity, ethnicity, youth factor and economic variables such as inflation, gross domestic product, personal producer index and unemployment. The practical implication of their model is that the time series of opinion data should behave like a random walk, with the autoregressive-moving average (ARMA) representation of the time series containing an autoregressive root of unity. Such processes are nonstationary, and exhibit no mean-reversion tendencies

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