Mathematical Approach for Predicting the Gross Domestic Product of Malaysia
Abstract
Gross domestic product (GDP) is a monetary measure of the market value of overall final goods and services produced in a given year, and serves as a gauge of the economy’s overall health and size. The GDP prediction is significant, as it can capture and understand the future developments of a country’s economy. In this paper, three different mathematical models have been used to predict Malaysia’s gross domestic product using regressions. The models discussed in this paper are linear, exponential and parabolic regressions. In developing the models, data from year 1970 to 2014 has been employed and data from year 2015 to 2019 has been used to examine the models' accuracy. The models are then observed to identify the most appropriate to express the relationship between the years and Malaysia’s gross domestic product. In this study, it is found that the parabolic regression model is more accurate compared to the linear and exponential regression models. The parabolic regression model is also the most appropriate since it is adjusted to the real conditions of Malaysia's gross domestic product which is the main subject of this paper. Finally, it is obtained that the prediction values of GDP in Malaysia will increase for the next ten years (2020 - 2029).
Keywords: Gross domestic product, Linear regression, Exponential regression, Parabolic regression
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References
Botchkarev, A. (2018). Performance metrics (error measures) in machine learning regression, forecasting and prognostics: Properties and typology. arXiv preprint arXiv:1809.03006. Retrieved on 9 April 2020, from https://arxiv.org/abs/1809.03006
Christensen, P., Gillingham, K., & Nordhaus, W. (2018). Uncertainty in forecasts of long-run economic growth. Proceedings of the National Academy of Sciences, 115(21), 5409-5414.
Dong, Z. S., & Zhu, G. S. (2014). A Modified Exponential Smoothing Model for Forecasting Per Capita GDP in Yunnan Minority Area. In Applied Mechanics and Materials, 599, 2074-2078. Trans Tech Publications Ltd.
Fagan, D. (2019). What Is GDP, and Why Is It Important? Retrieved on 7 August 2020, from https://www.stlouisfed.org/open-vault/2019/march/what-is-gdp-why-important#:~:text=Policymakers%2C%20government%20officials%2C%20businesses%2C,rates%2C%20tax%20and%20trade%20policies
Kumar, N., & Rai, L. P. (2015, March 25). Use of Mathematical Models to Forecast Market Capitalization and Economic Growth in India. Retrieved on 23 April 2020, from https://www.researchgate.net/publication/274012734
Lega, J., & Brown, H. E. (2016). Data-driven outbreak forecasting with a simple nonlinear growth model. Epidemics, 17, 19-26.
Lepenies, P., & Gaines, J. (2016). The Frustrations of Colin Clark: England. In the Power of a Single Number: A Political History of GDP (pp. 31-56). New York: Columbia University Press. doi:10.7312/lepe17510.6
Makridakis, S., & Bakas, N. (2016). Forecasting and uncertainty: A survey. Risk and Decision Analysis, 6(1), 37-64.
Montemayor, O. M. F., Rojas, A. L., Chavarrıa, S. L., Elizondo, M. M., Vargas, I. R., & Hernandez, J. F. G. (2018). Mathematical modeling for forecasting the gross domestic product of Mexico. International Journal of Innovative Computing, Information and Control, 14(2), 423-436.
Mudaly, V & Dowlath, E. (2016). Pre-Service Teachers� Use of Mathematical Modelling. PONTE International Scientific Research Journal, 72(8), 59-77.
Nielsen, R. W. (2015). Mathematics of Predicting Growth. Retrieved on 17 April 2020, from https://arxiv.org/pdf/1510.06337
OECD Economic Survey. (2019, July 24). OECD Economic Surveys: Malaysia 2019. Retrieved on 19 May 2020, from http://www.oecd.org/economy/surveys/Malaysia-2019-OECD- economic- survey-overview.pdf
Priambodo, B., Rahayu, S., Hazidar, A. H., Naf’an, E., Masril, M., Handriani, I., Putra, Z. P., Nseaf, A. K., Setiawan, D., & Jumaryadi, Y. (2019, December). Predicting GDP of Indonesia Using K-Nearest Neighbour Regression. In Journal of Physics: Conference Series (Vol. 1339, No. 1, p. 012040). IOP Publishing.
Ram, M., & Davim, J. P. (Eds.). (2018). Advanced mathematical techniques in engineering sciences. CRC Press.
Stundziene, A. (2013). Prediction of Lithuanian GDP: Are Regression Models or Time Series Models Better? Economics and Management, 18(4), 721-734.