Rodrigues, David Francis (2009) Modelling election poll data using time series analysis. Doctor of Philosophy (PhD) thesis, University of Kent. (doi:10.22024/UniKent/01.02.94615) (KAR id:94615)
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Official URL: https://doi.org/10.22024/UniKent/01.02.94615 |
Abstract
There is much interest in election forecasting in the UK. On election night, forecasts are made and revised as the night progresses and seats declare results. We propose a new time series model which may be used in this context. Firstly, we have statistical models for the polls conducted in a run-up to the election; the model produces the distribution of voting amongst the parties. The key here is the use of modelling the probability of voting each poll as latent variables. Secondly, we use this information in the forecasting of the inevitable outcome, continually revising our forecasts as the actual declarations are made, until we can actually determine what we believe the final outcome to be, before it actually happens. We outline the nature and history of elections in the UK, and provide an account of time series analysis. These tools, as well as the theoretical basis of our method, the h-likelihood, are then applied to the creation of each of our models proposed. We study simulations of the models and then fit the models to actual data to assess forecasting accuracy, using existing models for comparison.
Item Type: | Thesis (Doctor of Philosophy (PhD)) |
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Thesis advisor: | Walker, Stephen G. |
DOI/Identification number: | 10.22024/UniKent/01.02.94615 |
Additional information: | This thesis has been digitised by EThOS, the British Library digitisation service, for purposes of preservation and dissemination. It was uploaded to KAR on 25 April 2022 in order to hold its content and record within University of Kent systems. It is available Open Access using a Creative Commons Attribution, Non-commercial, No Derivatives (https://creativecommons.org/licenses/by-nc-nd/4.0/) licence so that the thesis and its author, can benefit from opportunities for increased readership and citation. This was done in line with University of Kent policies (https://www.kent.ac.uk/is/strategy/docs/Kent%20Open%20Access%20policy.pdf). If you feel that your rights are compromised by open access to this thesis, or if you would like more information about its availability, please contact us at ResearchSupport@kent.ac.uk and we will seriously consider your claim under the terms of our Take-Down Policy (https://www.kent.ac.uk/is/regulations/library/kar-take-down-policy.html). |
Subjects: | Q Science > QA Mathematics (inc Computing science) |
Divisions: | Divisions > Division of Computing, Engineering and Mathematical Sciences > School of Mathematics, Statistics and Actuarial Science |
SWORD Depositor: | SWORD Copy |
Depositing User: | SWORD Copy |
Date Deposited: | 17 Nov 2022 16:32 UTC |
Last Modified: | 17 Nov 2022 16:32 UTC |
Resource URI: | https://kar.kent.ac.uk/id/eprint/94615 (The current URI for this page, for reference purposes) |
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