On statistical definition of free and fair election: Bivariate normal distribution model
On statistical definition of free and fair election: Bivariate normal distribution model
Date
2014
Authors
Wesonga, Ronald
Nabugoomu, Fabian
Owino, Abraham
Atuhaire, Leonard
Ssekiboobo, Agnes
Mugisha, Xavier
Ntozi, James
Makumbi, Tom
Jehopio, Peter Jegrace
Ocaya, Bruno
Journal Title
Journal ISSN
Volume Title
Publisher
Pak Publishing Group
Abstract
The coining of the expression free and fair was a good way towards evaluating elections, but fell short of qualifying its real quantification to guide an informed judgment; this paper provides guidance for such a definition. Data from the Uganda National Baseline Survey were used to assess the dynamics of the determinants for a free and fair election. All determinants were statistically significant (p<0.01) for the two multinomial models (free and fair election models). The predicted probabilities for free and fair were each used as inputs to form probability distribution function could jointly define the expression free and fair using a bivariate normal distribution. A strong positive correlation was identified between an election being free and fair (ρ = 0.9693, ᴩ < 0.01 ) implying the reliability of the statistical models in jointly considering free and fair. The study recommends development of central statistical computational system to inform electoral bodies and judges in passing scientifically backed ruling on whether an election is free and fair. A threshold percentage for any election to be referred to as free and fair could be developed either deterministically or stochastically and provisions of which passed under electoral law.
Description
Keywords
Elections,
Free and fair elections,
Uganda,
Bayesian methods
Citation
Wesonga, R. Nabugoomu, F., Owino, A. et al (2014). On statistical definition of free and fair election: Bivariate normal distribution model. International Journal of Mathematical Research, 3(5): 49-62